<?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 v2.11.8.0--><head><title>Stalprofil_SSF_SzB-2026-04-17-1-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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Kcu0WGdh/sN1QPyjAwAvNRTu4Uo7WG1CINid5ErcvwFwtuLf/lJZy+eup9V6wC+29hNx1JM534Xqe+dcuTviHN/TvY+pTlTl1eb9Wy0534IacKK8qfHOn+HZoZehKvuMxq6XBqB1tHcG6rIAM1Um8lwjJYkvZm2lKZb6hUtKSVZvWyU+ybpRQVo1izAlZHq7dt2tfYt0hZKlpVs712A7uhnWlfZjdy2mlmbHkyOA4/Pw5/PmpD5bfw2/lQ/hB/zEl/bUx5GnoErmH2S/bbhNgr7JXkEiedpTHL6fCj8w0tjlOep+O0gx1HfloUn+M9IaFpOdM9gpjiPY2KMSPixgwvj0Gtsu4hs8p87qt4DX041DlGmUVMSWh77JgQDe2JE3N3jBju5G05+W6KW5/HXTEVr1kf95onKtYn1Dte2ejG4JyYrcOIScRsb5enI0HwFRy/+fAvRqGSRtOUNDWtZqXXVS/NTvBfMU3sucH14h5Y0t+S/k1IWpu060la2jtp75C65zz2rxh7wGIQ2x6s+bS0FWkrzvG1YvabhmPMsC6ybKundbudbAfsm+yS/3JrnJuW9BL1+IFTkytpD/VkSRXx3rjxHPg2EfZswOltQyv0PZn/8kquF/2VYr/NwCumRV9fSf4YH1x/Gum/HJ1+cETl6VfSftHpzz/99IPr2ZBK2793FfFTKo//MeM09DcuuvzfL6m8/D+8dGpGZf3vxIa48dHtNyZG/qOryH9v5fE/njqN/P8cMa9Gts+G6PJV0r6n3/9fjEg/keg/Nji1o5IaMJJOajlrU128amNEGnJtS0cZBrJSakK1pP4SQ4pjjnVRUvL+GjMtsWL6CIlYp9wr6awK8razhpGotMQq5sOVOX5a78aNWelKTdjOwg5PsZKtVLA0a1m1rfpWptXMusrKt662Cqxrrc7WDVaxdZNVYvWz7kn/SVeFnjujvFqfUV63nVFec87fVad2nMFV9Mza8Ayvqn0mV4FddSZ5aefpKmHzPBh6S1xn+20L9lbpdk37Erue3cRuZufZV9n5dhv7WrvQvt7uaHeyb7d7pfvkdaG3QpvOKL9puF897fxIJ9y/nXZ+oedOu5yVzzjx48RMLeaVejA3430eKLHgUlX8ZmYP8za4kuCzZBOvIA6OXk2ernJmfToi7+jZ7dW4MQvixrxWoabuXc9HcWM2x435W3kMI1nQIhbsMsr+PyGvw3/fCv+fIIbr7WP2cfuEfdIOOjsSI61GWnJaIC0lLTXNTquZVjetoVP2QHnbEdzJR7bHT4mP1MrHVcRvqyL+kxh9yb3GP3qO47dUEf/3KuK3VlG/dVX22ooSsVP5sIr4kVXmMrIauUTKyLGbVTZ2WaGKd9+tgSRyny6e0MI0QeoANADIAsgBkHfJp1WBo1u1NKrVI22t0hj1OVOp7dWS+rRaUjtiSEVrY1e1pP5ZLandMTUbaef+o1pSO6sl9VmUFAWtC5nm0FfEEzjoMWyCCnMq26tOJOJO5r0pA85yr6Ekm4i7zQWQG4fV3if6j5NrobIC824H8dy61xp4/nPniU7uD1oPpZztERMzd2WxyNeNz1HuHGaDDLi2Hskk4XtoB2L0ChJH9qvTkD0YR5Y7snLukM+f/nUasvtPQ/bfcWTlfGUDVVZqQj4/Ddk9pyH7RRxZhuWVNliZ7N7TkP3yNGT3xZEVYdhiuj8ixm1P3B/jylTXrBYpEZayK/SOWHISxHOQ30KOqZbHqkGI5bcsokLvTyEecReTJFjp1sWkhlXHqkeSrAZWQ5C8zLqM2Fa2lUvSrOZWHqlltbRakUus1lYbcql1jdWW1IfR04k0tIqsLuQy60arK7ncutm6m1xhD7BHk9b2GPtFcnPaj2khcm86TTfI4PSL0tPJsBir7Pio/hY5o4+P0QLVk4o1fqLlJExA224yzCCJkHYdmAeyYA7II61JIelIikk30hNacrWQpY8hftNFS/wuYilzLTkMOCho5kdOMCxDEs1+5gBzoHm/Odx8xJxt/s6cZ75qvmaKnRY1m2OZNMTVLhtpKWRD3+MVV4Rph9MMsZQ5jPRwxM+46GbVKFuXCmWL1udjUePm5xU/6mcXH8CZ1XR0XbGXpzrWhhUVG54JTOfX2mpfVVme7hT/5PAi7dHREddE232jY+QaaxaPliuTrYWpKpBeA9KINK5EuuwK977yyQqtGDlXjI3ZJhX1NDYiPjqVp6qRSqSMHMlTKh/Jyu1CVmntwpKD41PhLv5WxPXDMvxLxD8QOZIbmllmEzPPvMpsabYy882rzQKzmyneLmBmtnltnLsN1SzneZkNmZlptvlp5WQdMN9GLiw5l2AZ/uPiY2mZHpahHyL+8ny0J++Eusty4Y6IL8XyfOPir0GcHJZh/0Jc9BPLKfct+eF9S/APgh98HmMZpsEIN9uZkJN5o3kj8Zh9zD6QVgJINAbIBRCrTAFAOwDxTUZXgO4AvQD6Agwoy49ZkVjyqSc2ljKSJvPxidMiKKU/Tov2If2h3WHXy+6GOMq6Yxq9BQ5tQ7odSNLQqTDN+gQfhBzWI2c3Ymxluhxp7Ct0L7Z7UyyFX000B5ml0HMfNUebz5tTzBfMqeaL5jTzJXO6+Wsi1sybScU1M3ouGRZjLollvUTLSVkV0yubKdMrlZZXaE7aWbB3ysW5uaprYq8Fv4maAVNxNbBwDq9OCjPPcnz0Dn1mVCkoGYnPmydC71EBakErtCUl5bv1DDXfwWePQ+0/2X/GvM/u3rfymhSKOw6Izx7n3NQkevV8KUKz0ePmpSjNRqcyvcpUpsdIJbKX/bqK+BlVlOKNKq6PjI+8fkkV8W9WEb/0J8a/VUX5F1YR/3//5fhFVcS/XkX84og+Ilf0eZWv6KdwpQiyMHY4aGEEAy7+EKQvcckMRHwj5lbZih4/LrF8/BEi7MVCAGEtFAN0A+gJ0AegPxFPNsruD4vVcU8YO5zPEL/h4pci/SeXzCOI5Y5yKqzOHNtHjdM65asziH9dlkYZpger5mBuT1KxI+0bvKWcM4AWAJ2DT8JVe4A91C61J9jPwi/dvs9+2B5hj7XH2ePtKUQncp8h7m4J+y8boDmAmK3bunq1xHNc9LIIjrz/2Nx9/5Gkhdohfg6xeMbI7en2bPsVoKgt3yyQNsF0cqZPFMtWOwbrbWpUbNl8J+0IueuLJVOWkpAr2xvWiyv38ypN5Dy17CfGv32O45dXEf/OT4xfcVrxZfPYwip2ehuFLMWRTf/ooiWWeyQpgzs9JvYWlNVE7A3LVLrT85uXmY3My80rzMZmjplrtjBbm9eYbc3rzDvM3uaviNg3Vm8WE28hi7sF4p00ApYRgZ1XjLnjLOHoNn4/xohxryVrznJ8ZP4f/MLiI+sXGS/C8P30ByNi3PfTH4xxZcX76RUlLqRfnfQj9fdsRHy0Rf1sNVKZWEX8c1XET6oi/ldVxE+ushaTq1GL56uIn1JF/AtVxE+tIv6hKmvxUIxaxLq3EC13IcfqxVM6ghYRRsfAGhogXUl30ov0JQPIEDIMdudjyHjoq1Nhhzgb7OGFsJNbTlaRtWQD2Uy2kZ1kD9lPDpGj5IT4MJMmUovatBatRxvRbNqc5hPKn4Q0y3CKWK8djHtwidl88V6lxG4+bSO+95KYL0U+YvpAGGs8jN3X8vvFXTOJ3fKsrQs/LixoiTlaBhIrK8KY7Qpj+moY8z9haRGz0SiDGNpQ+mERXljCPlikB5YscgVpTJrQQjqDijeqme9GX1fnfqZ4ckGDP4hvaoJNAIs+UHaXS6wtzLnXRchvY/aDsL4rPk2YXUlPmF3plb+r5MrfVXrlnLgxv68kzblVjpSKEvFHyh/itEws2XnVasVXXLHr8P3tQzBerEr3hiPAihsnVopgDXFdEJ9TnjqB9GCkRyKNsaew95w8hvQR5GNuwUQXB9shiGVy9tmtkB6D+AMsnRVhiTYzm6M12qaCPVpdOZHX6durYlco3nIXGhPvY+IdiNAXonyhMU47Cnoa0g8i/TXSI3CEod8B6QUh9IMrVnLeQ4wtgncJaAhnBfRsREkLTGEWHQxz2gKITyU9SG/SD2KHkuFkFBkLu4bJZBqZCb10PllElsKuYjXodCPZQraTXWQvOQC7gGPkJGXUoD4aoOm0Dm1As2gOzaOtYex2pMW0G4WdRRB3B6fwXnowE+naUbSUkbrEJ9un7ke6EOlWLnnkn8I2OYl3LILXI6d1VDpfIb3nvNNPhHubm09SY97FaWdeb7Y3O5gdzU5mZ/MGs8i80exliq9+FYgT3BvQw4ToY8KGLrubQcI9xI3pJNoa8GzQaQNSRErOll5h5h6kToeUv1WnCKydBM5vBIf9Rq8DeKn6KuBs5GRrX8Gs3wTphup8oF/B2M7iWnapmit2i2pjgbVG4qmN4LDu2s2A71MLgf8VynyFHEl/q14H6RSKWJaG1/6g3A80l1hdD7gl0i3VEOAGgqZfSoycT5GeKzDHq2jQlUJ9gUkDtoC9wd5ky9jb7AO2gf2Ffcw+YZ+yHWwX+5L9ix1gX7Hv2El2iuvcwxN4Ird4Bq/FL+F1eWPegufxtryQt+PXa4sSxTys02P0R0aYylJ9+b4CIu4Kimcm4m5HxftRRNyPCt6mtAKcgLhJBVxakUOX0EmE0zWgZzNqLp0CM8ssmFUWwIyyjKyE3eR6solsJTvIbrKPHCRHyHESpAr1UpOm0gxal2bSxjSXtqQFtB3tTLvS7rQX7UsH0CF0GB0JeX6B/Y7QoWX9DDho3bNZsXphcBkFyzr4Pc2qKBP8QnL4hthXsVN4lbj2Kudr4kiZnjDvidyRQ0tc5SnGvFpWVh5x5wJkuruuwrvinMW86iT7N5bHrqw8mIKJ34umiS9GrV7WnVY//G40RXw5at9sd7dvJ+JJymVWrpVv17ez7Ty8LyifpDC8syifpLAYT1Jej+Ksj7GjfiZqZY58Y6OiRJlU9Bsb0XKnLxv9hC5W7rHePIyfe3XqE+sdvvhllCmlAx1+AyW29JlecTo1VMqf8Mq6VpU6ZRqFkcXEfb2cc7F20z60Px1MS2HvM5qOo+LpYBdxl5u9G/oGcDcsw2ZB08uR7o6xctewEulPUHKEoOmp0DExL2Ps+3jVx0gnocwtyNkjdgpOaiZeJekrMbU7w3lRfC9GpkDx6T7F9ybYB5gaYnoCr/o1cvD+MvsD8pujPGLWCGXQ4xq7B+mnUb4l5v4pyh/A2OHId2GZYwUcDGPQifBpJd6bqFHuj7LMG2VN2P0IH5R1ce8jvE+W7XzuAt09D7b5m+Q9GOebyd/JZ+SfOGv/SEJUpR6aADvIh+lw+hR9n4r7hJQ1wf4AM0pwiGhjupduIgpj0C9857pP0Cl0OtiRc+kCupguoyvBzuyM8+JqxNgXaIrADn8DYrTZeMOzw4+XPqt1bvn84th8peYZ8XvHzNf9Lk6J8y5ODdB3DbQms8GedFuT1+JTQREv3jDNh1lFPOUSPnWEXxmxWvaAFHtDKPx7DYL4oYTgu6GjIlY3r4tGHFoRxZF2bSCSj5zonet7UbPpzyt+VdSKU3GFjYyv6vpzHV9V+U63/H88z/GR5fup8atPK56yUTBPUzYJZsnW53OGpGvoerqJbqU76G66D595r1cDF/B5xq2t562p1jzrVWuP9YW11zpqfWcdS747uV/yvclDkh9ILk2emPxc8pTkF5KXJa9K/mPyp8k7kj9L/iJ5b/K/kk8GaGBUYExgSWBZCkmhKUkpVspbKW+nfJpyKOVEqj+1Zmp26tWpBam9U+9MHZz6QOrzqVNSf5u6NHV16sepn6cekz69zuYbYj+fvkyzROtewOcTX+jL52heHo7fFF7A5xP/b/XlZdCPKRN36ergO7v9wNaeAH15EfThLdB3j0GfTYe+2hr6aB/om+OgTy6AvrgJ+uARprBUlslass6sF3pxwvd0eT+tuYPjc8YiZ+xP5kxV7naww1FM/pCDyzilyCkNc9TGSksHhznFDnY4WkO+y8FhzggHOxzdUK53cJhT28FlV32prHRwmDPVwWUlXK185uBwmb92cFlNuyo/OrhM5mvlZQeXyWzG9tnsbjH1MwfHl3kZZV4Oyyj1NI+Dyzjb1a8cXMZpz791cFkb5vGPHFwmM094NUZcxvmj+hsHl7XGm8rDDgZOys0p3QhJ6Z4Cu8CUnik9iWpvtr8gmv2l/SVJt/9lf0WE3z8FxoAYAbe4njyU3beO39ePYF8/DrkWn++5mh6hx2kQxouXmTBmMlhdGDeNWS6MnQLWDsZPV9YdxlBfNoANYcOYuKP9f2IPcAH/j2JGTDVRTSTEvMu8i1DzbrM/YeYA8z6imfebQ4jXHGqWkkRzmDmM+M3h5khimqPMUSTFHG2OIanmWPMpkmY+bT5NaprPmM+SDHOy+WtS23zZfIVcZr5qrsW3DKjZkTh33oj4+4WNAYZvpLMCgenLiOX9uk3Il18/hZCD3yWyWxDnuPj9EL+CfHk/uCfiTi6Zq5HTA7G8+yu/98Jn/FS+wyK/G8T7e/RhpHeGU6Oh2NhJTX7n1RexfFPmald58Ak4q+GiB7nq+zJ+tdjWqfvhsroDFu+4Xuu0g+CPdmokaPxWjrVBydGudpD48XCbAD5cXpIpLnxzVMvURWw6LRP+lvLKqDaJh4c4LVaW4/kaA81/yWOAoJ7IR4gXIca3m+S3D2R3uB+ThxB/jniFiy8llwgcetAls94lswDxEy7+5y78EuLJiD92pSlzeUGmgyeIRWP5ldYm11WfxylPqSs1d31Tw7UOrXJJdnBduyjc16WWyd/CJXT4pVEYy4C2s1OS0JLQyTLstIO7Zdxt8lClbYI49HYU/UIYY47nawxU9JlwYQxcGAMXxsAvagyEpIYu4P9N/N8dAyd+GWPgLO8HcA/wM9oPFEmNID5r+wFqnsF+QLbM0y58rvcDnc7bGKjUm8svazwo+IY1X4d4HJYf3zTityHGt48ZrrMM30biBxGvCPOlnvhViK9DfBTxP3Fm2hXurxz9jvAXkYPefvhvsN3wi2uOvVnNRVq8ZU4V7Ct44DDlL8TBmJqCY0ZBDzMKWiAcLR/pR0iZgLg/Ynyrmn8crq+71hXqLvGhcDvwQLjWPNvVboFwOzh4vqtN3C3zhAv/O7Jl5B6avx5umRhtcp2rZa52cSQOuFps2HkcD9Kjzv/CeEC/ThytXo5zHsdvDfhYxPuxRrNcfQX90vE/hfkU7WyOb/VznOc4ztwc37ALoVcphrYvx9WAz8ar1iI9D9sNv0jh+BWAit9ycBwhSnvECciZFQdjaso9iNGDjjIK+TuQxtGuyDGDNVV+h7G7XfV119pdd4l/CLcDrx2uNb/V1W61w+3g4OtdbeJumWkufDSyZeh3SK8It0yMNil2tUx7F0fi2q4We+I8jod2Zsf/jfHAfsQy45c2THpEk3qS87p8QxXnVyrnM3xrnb3h4uPXTgznS4pfNTH8YkTOfCFcJehfkYNntrOJiKWdg3cS5bdATM7H+FWP9CXGcV5kOALZhDgYU+M3YT/A9/34AOTLmbtuec+gShekn8PYjeH6umtdoe4SfxluB5YQrjW7ztVuCeF2cPCr4Tap0DI5Lrw7qmWkLTov3DIx2iQ/3DIOznfhBFeL3Xcex8P/zPrA0dLl1yCW79ihRh17QPpm8yGW/QlnYt4szHfsWvxSjY0Iz2pyRnTspRvDPZWjfezYS/IeDs58DEeOghY5x57B0bsbfxSxLw7G1PgneC1az46FI330Yd9SVMRPIk5CfnG4vu5aV6i7xPe62uFXrtZ4Ldxukh9tLzlt4moZtiyMpS3kbhnHXmoUbpkYbbLa1TLLXRyJfxVuMfRM+DMYD+LEJJJJxFsE42GXLdbwZvCfQlrAfyq5mswlF7HmUPfH2QL2GZnN4Z9sVR5W5pKP1W3as5R7u3n70ne8ExIUuj4xObE9uzaxV+Lv2CM17qlxH3uvxpgav2JrfaovgW3xnfCdYJ/66/vrsx3+bH82+4c/x5/Ddvpz/bnsM39zfx7b5W/jL2Cf+6/zX8e+8F/vv57t9Xfwd2Bf+jv5O7F9/hv8N7B/+W/038j2+2/y38T+7b/ZfzM74L/Ffwv7yn+r/1Z20H+b/zb2tf92/+3skP8O/x3sP/47/Xeyw/67/Hexb/x3++9mR/z3+O9h3/rv9d/LjvoH+gey7/z3+e9jx/z3++9n3/sf8D/Ajvsf9D/IfvA/5H+InfA/7H+Y/eh/xP8IO+l/1P8oO+V/zP8YC/of9z/OQv4n/E9w4n/S/ySn/qf8T3Hmf9r/NOf+Z/zPcMX/rP9Zrvqf8z/HNf90/3Su+2f4Z3DDP9M/k3v8v/X/lnv9v/P/jif4f+//PU/0/8H/B17D/4r/Fe7zv+p/lfv9r/lf46b/df/rPMn/hv8Nbvnf9L/Jk/1v+d/iAf/b/rd5iv8d/zs81f+u/11+kf89/3vc9v/R/0ee5n/f/z5P93/gX89r+v/q/xu/xFRMhTcwNVPjDU3DNHim6TW9/DIz0UzkjUyf6eOXm/DHs0zLtPgVZsAM8MZmqpnKrzRt0+bZZrqZzpuYGWYGzzFrmbV4U/ND80Oea/7Z/DNvZv7F/Atvbv7V/CtvYX5kfsTzzL+Zf+NXmX83/85bmh+bH/NW5ifmJzzf/NT8lF9t/sP8B29tfmZ+xtuY/zT/yQvMz83P+TXmF+YXvK35pfklv9b8l/kvXmj+2/w3v878yvyKtzO/Nr/m15v/Mf/D25vfmN/wDua35re8Y5KepPNOSZ4kD++clJCUwG9IqpFUgxcl+ZP8vEsS/PHipOSkZH5jUkpSCu+adFHSRfympLSkNF6SVDOpJr856eKki3m3pNpJtfktSZckXcK7J2UmZfJbkxolNeI9krKSruC3pddKv5bfDjNJL1oEeBmsJpln34cB8YcuLsdpQeER04/4UkkjP+CiLw0+jXQXlH8e5Z9HPtKhW1E+TPtDzyLnO5T8Dq/6DjmfIEfgtFBDMVdg+iT0qot+WOAg+lYKeZDuhPiaMN/BIp2cU/NdHPRWE8KTSoN4floom8jzXFcSknZ5WhZ+wdeouucLVfvcI5Luw69E5bfhwrOVOK9MeAci+ORA3JsS1pXYvwiLSFhC4h6EuK91HCBIcMNLYSalsLaJ/QbNAADLjmYCNAYAO4i2BCgAaAfQGaArAKxStBcArCwUVhQK6yGFXTMdCTAGYDzAJICpADMAZuMc/Xoc/EGlsWeAQ5+Jd45C/yKV53vWcXm++N4T9TmYceEF7/3gCPkf6gb/K6r4r46M+N/0X/ofcOEf/6ujh0id/bfLXPZ/tvU/M8Z/hCzMjElJU5JeIMTqbw0mzBpiPUo8yXbydSQl+frkW8i1ybcm30pKAusDn5CbA58G9pO7U25KuZk8lHJLSk8yPGVAygAyKmVQymDyeMrYlIVkjP2evYm8lrYsbRl5L+0vaRvJqrTP0j4T3/PI/RFY77+M/ZG8l4veLJx7B0MR4/0n3hVpvKvEpKf3OxFfGeYTudfFJ9FshWtPUSJw6AbkdwrvCLj0zDeVlO9uQvIu3ae4F8Cz6Rg++eD4nJrjE+cK97fcWN4jkPexXPf8nLtWch8k7+fhcxfn3lJHV33dtXbV3WmBu1zt8IyrNd5xtdsz4XaQmF7kahNXy7BjYcx7RbYMxbuSvF64ZWK0yQpXyyxxcSR+JtxieNfm/OyPzoEv2J+O6WraD1ohHcpw+dm1K2lb2p4WCT8PwabBhDJM+KlDSLdA3A1wk1PrynHOqY+Q/mckDvZB3AM5+8W1p5YCznb4DyFOiMIpmEsK0o8iboEprMAUvgincOpDjH3GFftbV9n+iWV7B+m/CDrIynFTxE2ckh9ByV1hfvASqPXlage1o7rWd4mvma+9r4Ovs+8GX5Gvi6/Yd5OvxHezr5vvFl93362+Hr7bfD19t/t6+e7w9fHd5evru9s3yHefb7DvId8w32O+Ub7HfaN9T/nG+f7oW+P7zzlMWXyrL8akuG8hRs1qIs7/E6cQi5MIxUl0hIi7OsJPk3gGIM6tESP2pBhUAAZaV4QGAMRxnnUAGgBkAUBfp9DXKfR1Cn2dQl+n0Ncp9HUKfZ1CX6fQ1yn0dVoKMAJgNMA4gIkAUwCmA8wCmAuwQLS22DNITHjoz0j/Xzlu4sI5oVciOGX4MsTjyzny2uwKMq+68Jxy3DQ0AmmJbcTPI/8VVwqLXOnI2EUR/JzQQhf9WTluirhiLba7+AvLV9T0X8iKKu+x4bMNhudYMLnabHOtGPKsD3weyO9A3NLFRx9jDJ8rKiXh9UHeFXdk5PPJPogbI5Z3/tCvN5PrIXqQcNZqeR90rys1PQ6WqeF9TY7vITir63Wu8sgnYSkuutRV3z/g8/2OTt0Pl9UdMNDOeSOtkD9e1ki8scB+jXzpZWC8qx0kfjrcJoAPl5VEmRzG/PaolpH3Gm2nZQ6Xt0mLqDaJh4c7LVaW4/lZUc+7j7fqrKhnCUf7hx2CuAyqF1/Rf2xFibOdStjL7ZAzuj7y1LxoubBsesSpKvGkz2UZzm15T/+KjKhzYyq75kLLVN0yZ2dcVK81KJ/N9gFeDOv3bWdmadMetDftRwfRoXQ4HUXH0gl0Mp1GZ9I5dD5dRJfSFWDtr6Mb6Ra6ne6ie+kBepgeoycZYwbzsQBLZ3VYA5bFclgea80KWUdWzLqxnqwP688Gs1I2go1m49hENoVNZ7PYXLaALWbL2Eq2hq1nm9hWWCsGsglixYZ1iLJ32fNiPyZoeoT9Rjy1ZqMAPyW8ylFTSNJpiH+NmOG1v4N9ImVvMuFv8BI+EHAb2K9R+oXg0B8x5d8ISf5blE9m4hTNf2Mux8HCpKwePQD03+lXQJt0N2AmaPqhkCc/KOK7+xOCTxXEzzDxHcwJtlzsePGqeojrO7Q4J/kopvAS4isxzXr0C7ErFj726MeChvYUqU3D2AYouY09CGk+jmVeijWS+HYseS7iS5nwo5jBkgEXsosBtxc0lFbghfQ74BQxL2KYXamBeCjiyYh9AvN6mMJdgmb3sVplGKwysIXZ/cixGFiL9G3kv4fy3VA+HVO4ju4VbYVp7qOvlZWBiD9hfewuo2kWy3bxoX3AOvyqPHYvauQllD+E/O+FvNylQ9/WiE4M4kH/WomkBvGV+9hKLveyZZM0GFk1HV/Dwt/WJTDKwv6GMyt4HL4SRnUT0pT0IA+Q4eRJ8mtYt/8A+9U3yTvkPfIhWU/+CiPpH+iP60v0yHWIHCcnyv1yBWgKWMI1aR1an7aiV4Md/DCdQWfT9+kGutXobtxuDBJPDdS7VbD0fL19d6J3sFh+IAkRFq14X1VYQeLZd2+oM2dUYPUoYIY0NLPg0FVhzB4qw8GmVHhJbqqKb4T783GAB0NL3X9mPiDpGDqeTqJTsUbzoEctocvpKroW6raZbqM76R66nx6iR+kJqKLGEqGX2KwWq8casWzWnOWzttAji1gJ68F6s35sEBvKhrNRbCybwCazaWwmm8Pms0XQs1ew1Wwd28i2sO1sF9vLDrDD7Bg7yRk3uI8HeDqvwxvwLJ7D83hrXsg78mLejffkfXh/PhgsY+j54tR29rKqQm+sLfxj8JeUeYAJciYJjqIIGcoFh85Afg+kkaNcgZxvFOENbpag2UyM/RZTG4IydUUK2gMoeT3KHEL8Chf7pwSB2eN8odhJqD2A/pOgWS5/W7wlIGJJUHCohTJegcluIak2wWu/D2MntWu58KKdJ2hqKTNFvuIqNRNTfhnTSUD6FsTH8ap/i1KpW7CcR0SNorFST9TFjfl+lO+HtT6qpEM63RFPUOoBP1F8u89mIecpxMeVxuKeoKDJdwLTjg5fcE4IrAYE5gsR9+NHYmGZi5umc0WObDPy58TB/TD9aUgzzPcQ4mGYO3HWRjHP5IoWdmjZPoh5V2y99lE4FXGctqqQgvsqd71c5YSxd25nrYdh3hoBM9evyGTYe1Q9f30NM9jhCnOYlybQGhVmMjmP/Yo+DyN/NcxlH9ANynPKJGWG8hvlXWWlsl75s/KVclA5rvwANaQ15Cld4guIjziHlhrHZ+GbxYlk6P/yvMNH8NF8HBc+cVuExGzdInhSjB1Bs6lI4x4d7LC+AqOMgx1+JbG0JJSHuDfitS5ObH5H5DgYUyhC2sHIeciFD7rwZJSZHE1jLaqP5amaUbhifd11dGraO5J24SeQ/4Sbxrzc+FmMRUzWhzFNlqUSuCxf5DQJzRQ4KLxbr3FKlYd4ZpmMU0L5PUpDTM1Nd5T6jYFzY+GK+o3RB1wtI3QqMU2WtUA82oXL8poe1pe73TC2JCpH2UuHJj2QVCqe1ln9rXutAdZAa5A11HrQKrUesoZZI63HrFHW49a71krrPWuVtdn6m7UlWUvWk41kOzktuWFyZnLz5BbJ7ZM7JPdIvi350eSRyeOSn06envzr5FnJv01ekPxa8qLk15PXJX+YvCn5o+TNyQeTv04+lHws+fvk4wE1oAX0gDfQLtAjcHugV+DBwIjAuMCEwB8CiwIrAqsCawIfBNYH/hz4NLAj8FXgP4HDgSMptVLqplyaUj8lP+WmlJKUASkDUwal3JcyOOX+lCEpD6aUpgxPeSxlVMrYlKdSpqW8lPL6RbMumm1zfFfDa4OtZTewL4daV+GFm5AfVlcPKwf4IcCHYXYb+XPfV7EdbDfbxw6yI+w4C3IFbA4T1rcMXpdn8sY8l7fkBbwd7wxrYXfei/flA/gQPoyP5GP4eD6JT+Uz+Gw+jy/kS/hyvoqv5Rv4Zr6N7xR3EFWx82yq3Av4fuX34vmfoNkm5RtcN4X1tUXIkC8Fpv1Rvl2Yo6iIr1DEPd32mE4xpvCKAvsO3hrTOSFktJtkXgKzHYjf4LAX5pcJzF5AujZaXF8g57hjF4n98odcnMH5D4HZCrS4PkSL6zq8KiWcjpOazt8Vuz++TOwNhfXFa4trVbTWwNIT+GtMrb7AvBFetUSUVl2FNWqMNdqKZe6KpS2UdhF/FPF2tBMeLbNVHPtniLCvpFVDtqAVlIWxO8Icx5oaK20q/lxZmpKGVetRzItieYTMCMTdw5aStM3YLsSjES+R5a8MQ90FvTc2pkdVsX6tx3aOg2UrxcC5mP5spOug1uqgfBRmh7DlDzn0G+VlOO5cG9ZFS1cJR6P93L1Cvm+I/Xtk2ZTtSHdFvBDTN0RPgDF+bu236uw5Y+8464Gl1oA2BFvqcrCm8sFqaw32VCFYUMJT9AiYb34Fs83zdArMONMdS26NY0Vt0RYZlxmNjMuNK4wmRq7RzGhhXG1cYxQaXYxi4y6jryF8BVPP/eWWXY7wsq8OVX2wmx0pnhT9r89xfA/fzw/xo/yEQhRNSVQsxVZqKfWURkq20lzJV9oq7ZUipUTpofRW+imDlKHKcGWUMlaZoExWpikzlTnKfGWRslRZoaxW1ikblS3KdmWXslc5oBxWjinCwpgvnssAThSWM9IfIb0I6UVI/xHpR5AuRboU6d1I70b6EaRDSD+E9A1If47050ivQHoF0iNc8u40lyC9RNChBwUNODKd9Uivj0pnAdJ9kX4C6Sei5GU6f3DR7yD9EtIvIT0Z6clIf4z0x1HldNflBaRfQDrkKk916D8j/WekNyG9KSovd92r0z7ua91li6ff1Di6jqf3eGVz0z/iF8qjkX4UaYL031Dm1ag2dMvHyytOPyF1YrdJCGVCSyLpCv0hXp+J108ectGn20/c9NtIv10p3607F+2q4/l5UsnFt9VmIT4REF+OiHvQEXc4EEc/d3iAVPXcoaJE/OcO0XLnMsXopzSxpWM/bfn/p9YXynA+Uo/1BDD+NT+vljl/ta0FNnJZPjmwr25ZjSt/7hr8+ZWq4smLLml1rjoG8FKwy68hY8k0Mp+sIBvJLnKYMtgxNKfFYJ1PBGt8NVjhe+kxsLzTweJuDZZ2H7Cwx4FlvQAs6k1gSR8BCzoVLOeWYDH3Akt5DFjI88Ay3gAW8SGwhC2wgJuD5dsDLN5RYOnOAQt3HVi2B5STqk+to+aoJWEfxVi+4aGZkRxCwt50HZnelXDip5NZrXQU2LuZ0HawQhh4pSbfZ0KfGLR/KA/a1oDVNRAjJs61Sud417pi3NfiGS+afKfqMpQIgsTptELcdqm0Nc+ZjHzTm3we3FrurVh+y+0LTo/PkS1QOUfFUx+pGk6Z49vsVAmWe8RW8P1tstPFKY3kqI2r5mgNq+boRtUc7cuqOcrqqsss34Qn610yX0dy+OYoztgzkVHqVYOzvRqc9lHtnBdV03lRnD86nHIta29GyZyMatX4MuXpEBIlc3clHNco9aRHzw6A40iUjXQcE2rKzSl3EnJRyCakhv2e/Wfitz+yvyEZ6RnpF5M25+5+tHNPZsqFezJn454Mc/kAkOfHyTddKfoNk28RU/z+huGZtaw3YvlFC55HK98iJjhqqfyyX/YT6UNDfjGDvc/xYfBgpLz8xkV+00/R7xGT8x96rmHytG75rb/8EqUAafTLIb8HovhGMZX+NPAsZec7GPzShf4Lafk0C1NW5Pc06OeA46l2zjdD0kMafosjfQmw+eGySc8bHGdr6VdEke8PS182c/Ba2TJvVpt2lY0txjTlV0cyfXlmH3oXUfDtYtYEY3FmZehTk2OZGT7XdLz5bEEa1xl2GGmXdzv5lU8F/cbRdVy9u+lCl15c/YGitzfp261C35C+xGQbol0gPa5UkHf1hwp9A7UmPWNV6Cdx+gzFFmb/F0k7ZZ5SaZ/Bb6cU9I0qPelJfxLuPhOjnzwS1U+w1sqqqD7jpt0ybvpOTGdDVB+T3379hZyvt8d95efw5cU4iU/cpRF9pwAk20EoRr9Y1YUPEPFNmvg6QOhPzDTDiHjCQIg4OXp8+cp1dnERaU3kqewa2qnpsO8Qp7NT+h88EfkfeBayB/FhPCk5E/n78XRkLf2V9NfSX09fmr4ifRO0bzqsE99Dsj/Sk4TBokaJwlSmEY0lsERisCRmES9LZReRRFaTZRAfrCSXEJNlQu+2WGN2JQmw37Pfk1RexLuQi9SH1GEkrcbmGptJTd+lvlyS4Wvuu5409vXzDSQFvvt9paSd72HfSNLZ94RvDOnqe9o3npT4pvpWkW6+1b73yRO+v/gOkSd93/h+IK+IL+bZGoD1ADDGxUwhxqXwHSR8BolZQXiAZMcBgrClUgBgTRZfAwqPKTwDoC4A9FXxnYbwGCTmAV4AALrkoEthoQl/LuL7QvGlhxiLHHQp/Mtx0CUHXfLxAJMAYAzyGQCzAWAU8IUAMN8Izysc+jRfi+ciE2Gt8W0AOwH2AMDsK9Yg4QNMfP8h3JSJuU+Bnq3A/k8BI0MB60HYawpYDwqMWgWsBwWsB6UtAFhkShEAzHkKjBQFZigFLHhlEMBQALDLhR80MbcKb4Di+w7hCVB8CanAmFJg9CqLAJYCwOgSlquyDgDWMAVmU2EDKrsA9gIcAIBZVTkGALaYygDAPgarhKgBALCY1DoADQBgnlBzAMA+VGF2VGHmUTsCwKqowoqm9gSA9VYFm0odDAD2sToCYDTAOACYJcDSIep0gFkAcwFg1ldB7+oygJUAoH8V9K+C/lXQvwr6V0H/KuhfBf2roH8V9K+C/jVoWA30r4H+NdC/BvrXQP8a6F8D/Wugfw30r4H+NdC/BvrXQP8a6F8D/Wugfw30r4H+NdC/BvrXQP8a6F8D/Wugfw30r4H+NdC/BvrXQP8a6F8D/Wugfw30r4H+NdC/tpOUnQfeQx1Ayk4F9yKdi3RuFN3URTcBrQOG9io7PzxHfYmUnSKe48hcjnQnvBbmgWBjJ82bMJ1RIhbleyqZAqtdxVwCenAw/ZWYGYIB8ZZeMKCK906XoPxvRTqnkD71HqY5BvkDXeVs6tCtMa8Ho+j2EfymDl0D6WuRvhrpuyrSpz4X9Tq1W+2OdQynKekmTjqXo/xtWN9mKHNXFH0V0vdiO1yLbdUf07m2PJ0mPIT8K5D+HNPE70ax/DnqfZgXllZ9AGk/0m1QpjGm0xPz8mNebZC+Fmkp3xzl+4lvAJHORjpHnLLktGEO8ps4/OaYbyTtTqcpXpvjtL87HTc/LN8C9dVCHYhlbol5Cbopn45XrYukpb6w1zVV50TRs5HeFEVPRHplBO20RrAA05c9YQrKNDtLdKuYdNkIcpXfqZf72tI4eCzgKxE3rYBbxcH1EF/n6idXId03gm6BvbGFKnzTCM8zHFZ1sdN17jyxe1TEwUSBQ+LEJqqKJ1Sq5bGuJcTqaN1DWtmq3Ybcal9j9yJT035MTyVLhDeZGOsbjbG+Mdf6xlzrG4uxvjFY31ic9Y251jfmrG/osAbWN6qInbkFYAPEXt9YxPrGXOsbg/WNudY35lrfmGt9Y7C+Mdf6xlzrG4P1jZ2l9Y3B+sbirG80xvrGXOsbc61vLMb6xmD0sDjrG3Otb8xZ3yisbxTWNwrrG4X1jcL6RuOsbyxifWOu9Y3B+sZc6xtzrW/Mtb4xWN+Ya31jzvpGtD1A7wcA+0YD/Wtg34ibITrYNzrYNzrYNzrYNzroXwf966B/HfSvg/51sG900L8O+tdB/zroX+8BAPrXwb7Rwb7RQf866F8H/eugfx30r4N9o4P+ddC/DvaNDvaNDvrXQf862Dc66F8H/etg3+igfx30r4P+ddC/DvrXQf866F8H/Rugf8NA6/qEC8sz0daHaXmHJu5Jga+fESc69oNKZaLT6RvJqeIOU0+UnBiRZk689GmXatTozOp+utdW3noC+9Gv0zeRksCJpANxsJSp6JdqfWRP+C/0iqrr/tN6RexaxO0VsL/9/7dXVK4FOWp81dDXzmrInG6a6yty6AI6Ce/FJJJs0of0J4NJKRlBRpNxMANMIdPJLDKXLIBd9jKykqyBqzeRrWTHmX1dhmWcLNqSXerCX4k2o38HvEnSiDexe10cFel3Iq79jP1VYOfav5ZzNrEWZRzI8e/Ifxo5quDgtZscztOY/tPIv7csNoLGdKQMfxHT/CNcNZP+Duj1WttyXCbpkq/AQcxxvmT/RHwK8beI94L1ptjwT4g9wH6WUHuSPY1cmn5RejpYgIzUB8uuBlh2fssCKy9gpRCPdZFlkwQr3bqY1LDqWPVIktXAakhSrcusy4htZVu5JM1qbuWRWlZLqxW5xGpttSGXWtdYbSG1jlYn0tAqsrqQy6wbra7kcutm625yBdiMHtLaTrB95FrbtJPI9XayHSAd7FQ7jXSyM+w6pItd176UlNj17fqkm51lZ5Nb7Bw7l/S0m9styB12S7sVudO+2m5N7gLbsy25277ObkfusdvbHci9dme7JxmY9mNaiIxMp+k1yBPpfrBMJ0FvJOIeH+sNACu7OLFDeI8SHnbZKABY2YVHawYrOxOysLIzWNnFfUfhEUp4zRU+odhqAFjZhQdrtgUAVnbhqRralzBY2cX9YOEvisHKLnx7CK9XwjOwOMOAg2XH6wCAZSfucHKw7DhYdrw1QCEAWHbCAxYHy46DZSeeFPD+AGDZCX8dHCw7PhpgHABYduIOK+yXiPBMz8Gy4wsAwLLjYNlxsOw4WHZ8PYCwysGyEz7qhSd6DpadOGeCHwEAy46DZSc81wv/3eI5qJIKkAFQFyAToDEAWHawZyNKAQBYduJZldIVACw7BSw7BSw7BSx74fNYActOActeGQMAlp0Clp0yFQAsO2U2AFj2Clh2Clh2ynIAsOwVsOwUsOwUsOwVsOwUsOwUsOwVsOwVsOwUsOwUsOzE7WEVLDtxT1YFy04Fy04Fy04Fy04Fy04Fy04Fy04Fy04Fy04Fy04Fy04tAQD9q6B/2I0S8f2sCvoXT5RV0L8K+ldB/yroXwX9q6B/2LMRFfSvgv5V0L8K+ldB/yroXwX9q6B/dTvOdZVabucV93XRlVtZclbvcp5LeJZWQ1KFXfRfa/NIHKPNK1gvv6w2/yn4NO2NKnCErvUj+iSYbA18av0z+56TT+HT+Sw+ly/gi/kyvpKv4ev5Jr6V7+C7+T5+kB/hx3lQURSvYiqpSoZSV8lUGiu5SkulQGmndFa6Kt2VXkpfZYAyRBmmjFTGKOOVScpUZYYyW5mnLFSWKMuVVcpaZYOyWdmm7FT2KPuVQ8pR5YQKc6WaqFqqrdZS66mN1Gy1uZqvtlXbq0VqidpD7a32UwepQ9Xh6ih1rDpBnaxOU2eqc9T56iJ1qbpCXa2uUzeqW9Tt6i51r3pAPaweU09qTDM0nxbQ0rU6WgMtS8vR8rTWWqHWUSvWumk9tT5af22wVqqN0EZr47SJ2hRtujZLm6st0BZry7SV2hptvbZJ26rt0HZr+7SD2hHtuBbUFd2rm3qqnqHX1TP1xnqu3lIv0NvpnfWuene9l95XH6AP0Yfp4mso6Y3+KYGdc7vwLRKG3qjo+0hPR4w+suR3ngxPZJFPMNG3seN3i+IzXCqfQcuTgtDXI8U0KfrIonjyD9gRgpY+I9EPGJHncchzte5DPj5xdk64QO9h9K046cjTBvDpZwhPjpFPSOXzRypP38Bn+hRP06DifQ7HIxaT39zK0n6DuDdy8KmxPAUniG8DnRqIfHz+TvEZqzxz0jlnAN9PoHh2DpNnrskTZeT3unhqDnkX08Tn2s4T3gyMxXNl5Gk6IWzboCzbMIz9MtxKHFOQT9IdzKJk8DwHJp/M4vs+HN9MZKg7Kr1+Sn9l8jyoST+BE1VTLr2WyfO45MkG8sQq6Q2UIAf7G5NnlEj5zxHjOxgUnyNzPD+BzQm3qnze7ZwMgiko+NYY2OXlvZfLp9vyrQl5EpzsRfhWBt0cpz9Xp4dXp89HcTjWl+G5Gc65M1HjQp4gQ/GsI+qP3cOZPAUPtU/x1IgY4zQ6nahxEYODKaCPUhqSp39Ej51qjCb5DgCTvXFoHI7se/IdCfQyV53RJE9XQl/qNCRnCVlfeR4NvlsSPZrOcOzIdyewXqwAOdGjKZoTfVU0R54T9GK4L8UYlej9j+KpN1S8GXI+3ppghJvtTLDszRvNG4nH7GP2wS8qCWkMcSK+JYCoQzvQQmcA8dSxO4A4GURYbAPQdiA/DXuHen2wcRov7A42ho1nk9hUNoPNZvPYQraELWer2Fq2gW1m29hOtoftZ4fYUXaCE67xRG5xm9fi9Xgjns2b83zelrfnRbyE9+C9eT8+iA/lw/koPpZP4JP5ND6Tz+Hz+SK+lK/gq/k6vpFv4dv5Lr6XH+CH+TF+UmGKofiUgJKu1FEaKFlKjpKntFYKlY5KsdJN6an0Uforg5VSZYQyWhmnTFSmKNOVWcpcZYGyWFmmrFTWKOuVTcpWZYeyW9mnHFSOKMeVoKqoXtVUU9UMta6aqTZWc9WWaoHaTu2sdlW7q73UvuoAdYg6TB2pjlHHq5PUqeoMdbY6T12oLlGXq6vUteoGdbO6Td2p7lH3q4fUo+oJjWialqhZmq3V0uppjbRsrbmWr7XV2mtFWonWQ+ut9dMGaUO14doobaw2QZusTdNmanO0+doibam2QlutrdM2alu07douba92QDusHdNO6kw3dJ8e0NP1OnoDPUvP0fP01nqh3lEv1rvpPfU+en99sF6qj9BH6+P0ifoUfbo+S5+rL9AX68v0lfoafb2+Sd+q79B36/v0g2BTHteDhmJ4DdNINTKMukam0djINVoaBUY7o7PR1ehu9DL6GgOMIcYwY6QxxhhvTDKmGjOM2cY8Y6GxxFhurDLWGhuMzcY2Y6exx9hvHDKOGic8xKN5Ej2Wx/bU8tTzNPJke5p78j1tPe09RZ4STw9Pb08/zyDPUM9wzyjPWM8Ez2TPNM9MzxzPfM8iz1LPCs9qzzrPRs8Wz3bPLs9ezwHPYc8xj3jbENdi+Q6YnEvlyc/SKpDvgDknTuN7weLUBcDoF5TguiO/BqDomxT9T4pngmIGeyY83inOUfLUsBDaHlRi9D5KcG4k+G6bcyo4ngIWwnPsQvLsOrQT5GnVIVxfQr1xJsExRfG8IILzCZFvfMsTVOVJ2vjmGL4JFTd9gqsVvhXlrBfSMqH4NqNzYja+pRbC1ByvIrhmEVy/QthK0nc4xZOanBPIRyNHrt1oA6DPYUrQyoq2u07e55LBtzRDaDOE8C1Qht9uOKsz+mUlWHd5fhmVb0/PRnwJctCrqtseC+JpThTfc6PoPZXIN6PlW+dRttkpWSNsVYK1ILjKh+TqL9eUDxG/Fy4JK0Aa83VOOEd5eVqUfBOVyre25Wm50taSbyQmhPuSc4It6gs9mlJS+6zy47Sbsy7juXj0nnAvdd4LldYathu9GDnSey1zaUeeEYzrOEUrCE9MEV7khKQ8t1daGthWRNqK8iTLNORLC0eeXokjRdp4TqnQBpBvnDpWyu/CdZQ2GEU/wHhKCyVopcQdv6c7rk93vMfhOy2Go4D8EI6NNz9QfIeT/D6swZDUWrx5A0cNQSudoN/g0Erkx5vf4qWPVhDBk2Pd80NcvvTpg/6fpbUZRI/EceeT05xnKNpmBHcQ6B3YsXXj8nFv4oxi3I8Q3A+e9jwjW8NlowblDIAngFK0rtHnOiVyJxtnnjlr8wmeckrlqZfFYW3GnWfi8eOlE48vvxDCfkLlCoItE3cekydv4rvKchXD0+bOt91b4ti9NZx3hIW9y2BlZM47wmX2LnXsXUaGEE6GAYwEEHchz9E7wmATFRHNGA1WcdaFu2//W3ff9DH6eH2SPlWfoc/W5+kL9SX6cn2VvlbfoG/Wt+k79T36fv2QflQ/YRBDMxINy7CNWkY9o5GRbTQ38tEfzthYvUYxxWkJCiWfo0zXODKLUUbc/z0ROx36MMkpp7OE596YMmnl9GT+UUyZo0Q9HRltqNouloz2LLmmnH5PuTuWjH6T81Uw0OoJ5aWYdd8T0splvuP7Y8moVwRvKZenwotUjHRoaHs4HXWf+P6Qf19Rhn8kznNw6O+Vg7HS4ftDe1zp7IR0LomRzp6YbTI3rF93eSrI/CcsA3ltD6cZW6dKOlgJAgtPXx+x38eWCdZBvAs409jHEVoYhJ5dMR2H/zqrEVGqAuFDGFIob2dthnpHVe2s/Se2jLte6gfqByD5g/D5Ga8NQWYptnO0THk6yuLY40INiPEF5fgcZWKOL5BZLLAYX8YNsfuz0S/cn41+sfuzsTXcn41Gsfuztijcn42asfuzti3czmq72P1ZbReuu/6U6M/GG5H9UPkx3J/V/Nj9Wb0i3M6Qzs446cTsz8b0cHu6y1NBZoNL5gqX3u+I3Z/VfaIfAha+4O6I3Z/VfaI/A5b9uUHFWM9roj+rw939mXoiSpUr+rMaCJZ/6WpMit1X3fUyNsSRuaKCLqCvGl9E9lV3G8KIWyB6SwyZsnTA4km7Ma0fIWn90x4lqWmPpY0ijfBtlgE2WGb2FPtF0gDP0WyEb7MUC4/XZ3j+JBG7QLoQAHbXdDkA7AjEUxBxd1/ch6fbCKc7IdwDADsZeggALHB6gkgTEPYLDCxABvstcTeG1QKoRxiDEqPv8ebwOx+gLUB7orAigBKAHgC9AfoBDAIYCjAcYBTAWIAJAJMBpgHMBJgDMB9gEcBSgBUAqwHWAWwE2AKwHWAXwF6AAwCHAY4BnCQKh/bjBoCPqDwAkA50HYAGANHvpghNLPwl49AA8jhgTcxcoUfIYMCNiThx9ijvVo7jpzC92vjp05Q/HzjHsYfc/GlRnFh1F35PhdcZ6SlE+p7BU3ArAId/6dlE3HGizswfLSdlGcoKSVbuCyWe7Omkq5R7TJEerRpXIl2WurxCyLNyTyuVXaGQMh8rwuMKK/e0Ev+aM8/pdGujlpctG0tHq1m2M62T6vLQIzz2sHI/PZVfeSa94HRbjzmektKBblCtK85nXyjzAZQBdFa1r1Nc/oBqwe+c02rvM8/1v9E7flpd1Qp+kOoAJw/m+oJqXn/6/fPc9uULvf+n94gLLfLfng/O/Lrzrff/f+bJC7bd2Rm/F2y7CqDVUccBXkESyesX/Eadid8olamG6lMDarpaR22gZqk5ap7aWi1UO6rFaje1p9pH7a8OVsU34reJLxCCPbTvACcg7UW6CdJNomjna3htB/JnI38r0k+LL+O1hUhvRfoUxgpPCTl6s/Iv7BsjP1fct4F0PkZJhQi/Dp8IrB0XvUB/ugwHA5r4Hj2gw44zuEQbBvi3+nzh10HQp94TdHCMNgPwQP0/Ihf9IsTHBda+FLlE03pdpH+IkkevDDqewCy+mgK6f0X61Ofqh8Kvg2wZba9Ix7DKa91E94Z9CWgnsY5NMa87I+gmWjrKo4cGPQ/xD5jOJIxdifRx5DdAzqbycjbRvhV84xLMJR/56C8By9BUx/O6tScx/TewtbdivgzL8AzSb+O1LcvrmI10NtI52m7BN3xIo68Fh5+D5emN9FVI34PpoM8Jw19O5zh0uGw5SOfIcmpTkb9GPAnHNmnhtElTzOtOlLkN5Z+JovMQ65hCmygaPXDoA6NobCu9SwSdi6XKJVgX6fVBYk2NjfXulcW6ZRxJJSZuon1djpvi2HF0hy1Qlk6XOFic8X4l4qYVMHfhiWGsfon475hyyJV+kwi6hbYCdeGFGTvtXHhWQp9KNdGn0hXoU6kN+lS6Dn0qdUKfSjeiT6Wb0KfSzehTaTT6VBqDPpXm/YxL9joh4v1YthZgA8BmgG0AOwH2AOwHOARwFOAEQce74m18nghgAdgAtQDqATQCyAZoDpAP0BagPUARQAlAD4DeAP0ABgEMBRgOMApgLMAEgMkA0wBmAswBmA+wCGApwAqA1QDrADYCbAHYDrALYC/AAYDDAMcAThJoYAADwAcQAEgHqAPQACALIAcgD6A1QCFAR4BigG4APQH6APQHGAxQCjACYDTAOICJAFMApgPMApgLsABgMcAygJUAawDWA2wC2AqwA2A3wD6AgwBHAI4DBAlRFQAvgAmQCpABUBcgE6AxQC5AS4ACgHYAnQG6AnQH6AXQF2AAwBCAYQAjAcYAjAeYBDAVYAbAbIB5AAsBlgAsBwD9q6B/FfSvgv5V0L8K+ldB/yroXwX9q6B/9YQ4xgQAkAb610D/GuhfA/1roH8N9K+B/jXQP8xQBNYfooH+NdC/8FCrgf410L8G+tdA/xroXwP9a6B/DfSvgf6FV1AN9K+B/jXQvwb610D/GugfxjnRQP8a6F8D/WtbyC/A09MFH08XfDxd8PF0/n08qbOVVbAjE18pTPtfOinzXL/bJeYtcUY44JUufEhguk1g3i+M6VCM7Y7YCF/r8CV9FGncS9O5hIa2C3nArlhHPqMsHYhdEpkmGxZOhxUhxqe0vE55yjMlzRnGbka/FuX5orcDkXIblBnrSn+zK2WJB1WKZ4WxOOUO8EAXZwPS+O4Cx+eMvHW4DfEMY+GJkqLngbC8hbiBC3evWHLA2Ca0V1gXEkt5WuJqZ1csegjZLs5lh7q7WoMWuGQWRcY6LYOlomvKZAAfQP7o8pRnOvrtU6aj0DfhfMu1KVPb4UphkCvlbWG+E2uEscNpGa4pT3VpubuLbhluZ0eng8KxHO8DyfdRHF28jDTs50Nv8T8BncPvFN5LkK4g6ch3Dfc3SdN/uHo4vlklelfoLfRDksP+D1OrE+4PFfQrOfeEadli9M3/D3yTMNLgLNew0GoHNRT1bIT1zMJ6NsZ6ZmM9r8F6tsN6dsR6dsZ6FmE9u2I9b8F63or17IH1vAPr2Qfr2Rfr2Q/r2R/rOQDrOQjrORjr+TjWcyzW83ny6wu+Vy74XjmrvleICvpXQf8q6F8F/avHxKxxwR/Lz8JbyAUPLee/zX8KPqceWugyYauxAOxBGpFupOfZ9gcn8gltQpznooVtmRncKtrY4WthHJyDeEiYxvPaMx3JPLx2jkv+axfGq06hFSffZw0NcNGlmE43zHctckYhRk9uWB4Hh9LLS5sZ6hzO1+GXulJGHDziKnNieckbWclWqpVm1bJqW/WtTKuZdZWVb11tFVjXWp2tG6xi6yarxOpn3WP7bctOsdPtmvYldj27id3MzrOvsvPtNva1dqF9vd3R7mTfbvdKJ+nC498VlaR7vdXe6vATUhcnX8B6ScQ3fGuwxxDhQZiI77PEF327AYSvFfF9mjhDQ/ivgPUS3fvCeklhvRTfU4pvJ8V3kuJrPwrrpfD1QFuiTU8orJfivJSz+D6w6M+vx8EfVBp7VnCEd9BzmlfMfOU65SvDNXrX6Ea0GmNgXNcl7ch8GJ+D6CaWzaawo7BnX66kw756l1qgztEUrZ+2Xm+kT9QPGcXGEk/AM8yz3dvSO9MbTOidsCaxXuK4xP34VoI8USKH5JHWpJB0JMU4Y1B6nYKjiJAyzDIEh/YK/V18W0htQk9Olrv0sIzEJ48GIYWTi/CUtLg5BN9VFkdcnaO8JuqNo+wxkfYPPeUeJyxzaofY+0AOrR1OJTnA7iri6wzaS+yfaN3QjeJ7JRLCHF6tKBN6UsicPCrnmzPMIVnmAHn8xBzIenEXKrqNYc/2ehkdncOp2wWnmjl8rsT8NhFyKHblEKmHYeJrnerpgWXE/uIE9qx9XTn8o2JsMFHcfYAcEquRQ3c+ImYOD4S/PYtuJcihO7bSumrksFKhMXP4OPyFzk+sw8exv3uDHPxnqQ7dxf34GJr+R5iOkcOc08ihjXLZuc2BpCkxv/iB1eaxSsbD++LeRzXHg9gJxsiBnAi9VUkO88UIqV4dgltjfxUV2hR8IX5fOmXR66rbl8hjkbO300rJldUh2NpppWrUIZSnhoQ2Ikc2zN6V1eF2+nB16xDcqq4XbRI5KiJyiJ75Hj7NOuTEqMPjldRh2GnX4V8x6nCWcqiQ6szwV29V6GGH1HR1cgg9qd4czkHekTy7ObivI51cX0u+Hv5qMcbc2vo0cujr+oauU7gOZNpZyyFNKY05a0yTOxwSb/au/rw0LfYqSq+rdEzPqf6YJo+JJ6Yx6uDCMUbct9Wf+cg0dX3VOch76xVa6feohxFV58AeUKr0NhbDIss7jVY6EWW3nuVWOh91iP298dnTQ+Vpx60DPkmr7jp9RjkMiMqBpj2eNhspNfo717TL07JIMX7t2hXyJbQHQG+AfgCDiHiCSIRPFuHxhY4FmEDE8xQifAzSmQBzAOYT8RSL0KUAKwBWA6wD2AiwBWA7wC7ChcdD4dFQ+IekxwBOEvHSlngeRZgPIACQDlAHn+UQlgXROQAww4gTK8VpkKwjQDFRWDeAngB9APoDDAYoBRgBMBpgHMBEgCkA0wFmAcwFWACwGGAZwEqANQDrATYBbP1/7H15YJRJmfd7VL/d6XQ6nU4n6dz3nXTu+77v+z4GIxuzyLAYEZFlkGGQYTGyyCAiH4tMxCwii5hBRJaJfGxkIiKLiBERERmGRURERIwYMXxVTzXp6qTfHBwz3+7yR1We1Pt03U/V89TxK+wuYXcVuxvY3cbuHnYPsJvgkIiwU2Onw86VU4he2AVgOgw7E3aJ2KVjl8tNfZOPtMUHfnP1afwXt16nhG+fEtJt5umWrwd9rNMIp9Qv5DRc3QsEmGeBAKPKV5WqqlWNqnZVl6pHtUS1TLVStUa1XtWn2qLartql2qPapzqoOqw6pjqhGlGdUZ1XXVRdUV1X3VLdVY2pHtoJdio7rZ3BzsPOzy7ELsou3i7VLtuu0K7crtau2a7TbqHdIruldsvtVtmttdtgt8luq90Ou912A3b77QbtjtgN2Q3bnbI7azdqd8nuqt0Nu9t29+we2E2okVqt1qld1V7qAHWY2qROVKerc9XF6kp1vbpVvUDdrV6s7lWvUK9Wr1NvVG9Wb1PvVPer96oPqA+pj6qPq0+qT6vPqS+oL6uvqW+q76jvq8ftOXvJXmOvtzfa+9gH2UfYx9on22fa59uX2lfbN9q323fZ99gvsV9mv9J+jf16+z77Lfbb7XfZ77HfZ3/Q/rD9MfsT9iP2Z+zP21+0v2J/3f6W/V37MfuHGkGj0mg1Bo2Hxk8ToonSxGtSNdmaQk25plbTrOnULNQs0izVLNes0qzVbNBs0mzV7NDs1gxo9msGNUc0Q5phzSnNWc2o5pLmquaG5rbmnuaBZsIBOagddA6uDl4OAQ5hDiaHRId0h1yHYodKh3qHVocFDt0Oix16HVY4rHZY57DRYbPDNoedDv0Oex0OOBxyOOpw3OGkw2mHcw4XHC47XHO46XDH4b7DuJbTSlqNVq81an20QdoIbaw2WZupzdeWaqu1jdp2bZe2R7tEu0y7UrtGu17bp92i3a7dpd2j3ac9qD2sPaY9oR3RntGe117UXtFe197S3tWOaR86Co4qR62jwdHD0c8xxDHKMd4x1THbsdCx3LHWsdmx03Gh4yLHpY7LHVc5rnXc4LjJcavjDsfdjgOO+x0HHY84DjkOO55yPOs46njJ8arjDcfbjvccHzhO6JBOrdPpXHVeugBdmM6kS9Sl63J1xbpKXb2uVbdA161brOvVrdCt1q3TbdRt1m3T7dT16/bqDugO6Y7qjutO6k7rzuku6C7rrulu6u7o7uvGnTgnyUnjpHcyOvk4BTlFOMU6JTtlOuU7lTpVOzU6tTt1OfU4LXFa5rTSaY3Teqc+py1O2512Oe1x2ud00OkwHoEAF5qiF6JUCy0CQiD9SlalMX3FQgtfstD8euYrvELOwTv0Qi7E87qFFpZZvvLw5jIH2Nc8xRz+ewstNDJfKWIevMvMA9qz8FMLzQ8zXwFRkGJyUjxP0WShBU/mK2AGUpxD+qY2Oan8mBYdLF8pZjXFGDQjNF6y0Nz3mXBAbOPoa+YUL/p1C01xns1fXwL6XeABPGRyNnoSFdzX8pWiGlJ8PAF4UI6Fpm9Y068UG3we+ewCugfi8bDQFOvb/BV6AkdfGwe8RPHDFlqoZr5CK0zQN+gBr0+kL4kDjp8QCV/hjXLuC0zZO6FE+RZajJlWdkA4pDjb5MT4Y1pMsXylaOHzKDugXPKAtUhO3j+m+R8wXwFhlSLv0Ze7UZOFFvMtX/k3mHwClrW4zEILH5qWT4oVbwecb1po+p44/Urx/Dl4nZwHNEXxgYUW/ov5SvP8JQst3LTQ/E+ZrxTxkqL1wmsCFA2e0gJivvYD/VNLa6IUpmWDLF8p+qJZpj7F9KVPMX2JlbhjljpH4xZa/PW0nvwFpod8jOkhnZavFE3R3LL0jYYJC01RT+lXiiv+AXP+YMYeQtvr50DT8eoClP0tCy3utnzlr1jqVoAei9ottFgyreapxEEq5DbDYxqlWb6aJY6+wgASgf7ZQourLF+t5B3GAURR/UHeKca7DXmHEMVSC406pqVOSwQjMCq20GLCtBJ9gYnzX5g4N07rIXQ+AmxY8YqFFn5o+Trf+ejRG+avdzHnoIWe5MQ0xf+3mrlGLTR9m4CduR6lmb/epe/ZPqYn57i7j+fZuc9xj06av5I437PQwuP6JPF/lGmjAqjDfAttY0wOh68J5Leo1EJPzpt3H+eHoyi+a4Gnw0JTJFVzOEU9fYXXgbyQvG2hsgMhV820BvP7AU0RmOkbFu9aaHOK9CuMjebRBmZM1GahxWLLV/NoM/d8dkHIXObN+XK+CpwVFpq+ofBkc/GjfzF/Je1yzEJPcpI2yiX03GftR4fIbrzwd8ADvUukJQJJefQt0kbcO8SfO6d53oS5FX3IQoswRlnNm89j1qZzMaBAiz+20PQNi+lzsaCDOIMstOhk+UpzYsYlHgfpcLTQk7M2qXlA6p73XAySaB4VgTaPijJzMX1VhNL0PRG5uVhhZ6HFMctXs3QwnNJnmF/1TuP8DpFZ2fn9O9DiP5sW51YmzldnitNGPtk46YxAbZkvWWhxveWreUagb+h0Qhv1WmizdtFk4TRLRxzE08FIR+kU6RA4JzMy84d1H+Z4wGcWAJ9ZBHxmJeAz2wM+swPgM+sAn9kJ8JldAZ/ZDfCZPQCf2Qvwmb0Bn9kP8JkjAJ85Cafnhq3HcF2ELlIXja3IGF28LgHbkkm6ZF2KLluXo8vT5esKdUXYpvyQrkv3eY70LQtGM8+Rk10rsFvNSWaMZsSRexLbOJHbiUvSzxHsbZ47gH9H7kAc5QhuuYIjp8zI7Qly1v8CduQ0n02syg/KN9YaAzjB2MdpuH/lK/ml/Bb+ED/KjwlGIV3oFHYL50S9WChuEE+Jt5AGmVAtWoa2oSPoIhpXeCmyFV2KdYoBxYjipqSWoqRqqVfaKh2WLkgPlB7KTOUC5VrlHuVJ5Q2VShWhqlQtVW1RHVKNqsbsjHbpdp12a+z67YbtrqsldZi6XL1EvVk9qD6vvm/vap9q326/2n63/Qn7axqkCdGUahZrNmkOas5p7jkYHJIdWh1WOexyOO5wVStog7TF2kXaPu0B7VntXUe9Y6Jjs+NKx52OQ45XdJwuALdsj26jbr/ujO6Ok84pHlv5K5x2OB1zuuw0offT5+u79Rv0+/Sn9bedtc6xzvXOy523Ox91vuT80OBjyDUsNKw37DWcMtxy0biYXGpdlrlscznictFl3NXLNdu1y3Wd64DriOtNN7VblFu1W6/bVrdR3CPUnI5zJaggYo+UjP3TsMZ7WbIjY9ajb8ty/JM0bINjPeFAEnB8T9FPNOGJ4Nk4bKWCTHAW8rJUjjkWynPwyQTBYRoHTaUS4jivOC6bD5ajD8eBOD1n5Hy4IC6Ci+WSSS5VPVIo9l8laDfSFrLLhEvuQ1BzlR8nWLgwoixCW81jv8hpOcPkHs9cfjGPNFGlwn1+acr8wlaap8XvcLxdF6kRqRF9huBKk5NxKJzsA6NfPtKR9ia0EGm7phTFZF9duk8wgqVQ9BUccpz8SvwdQfFAzY9MZM5CzdjfgMNn6RUPfzxbi9rkeBzHUcLxt5DZ4rDJ8TiO43K9U7wJHIcJQq6gmtr3CLrJzHEQjpnjsNk75aTkPKl3Ycm0fByfLQ7gmCEOBPdMUcmjf8bf3MQv4JY7OvFllkPRj2oIsjRwpJO7jJijfgqHAjhekeOQVmNrEffXRz1PzoFKIKcfgXxEmnP62Sn5KGJymg0c2dYc4p8mc5pj5vCbko+iyXzk2Ipjdg5FN8mpYhPJB/9b8b8wX4Y1h7iNyA7aM3GEyKwYDBwaq9LqxLdwHPbkrAc/IPyZcPztgRXHcuD4mDyHwoT6cE7pWyRmjglhCsclwkFOY/ADWDsiHFajKJZyHL/0zUf/Vy4OKVTcAxyvAMclyMcdlkOpImcDlEmPdsjFgTlKgKMHOM7ZiMMN3SHjHs2prdJijhHg+GfZGhtVKEh+zaXVT88HWk56oWLdo3C5OMR6IkWoGfc8nteKShtx/A79aDKOo9jGmB7HOZBsiIM7L/xwehxYsn85CweNY3DiaxaOKal8GeKYgQMFER3AXJYBUWOjLEHkrjj6iDyHglNgiUK3SSqyHN0zc6BO9DLmC594TzaOVIK0juX2Zdm2PauoxRy/naH1f01OzineePQlSGUzpPLZKb3wB+SdBoIpLxPHQ/TLmVMxx/G5iU/Ix6H49Mz5UHwPIYLLPhEFLfcfNmrsI+gMTmsFzQe54zstlVk5+HfRMdxLVpBz79xe/ls4ZDumGQ7h92SUFV83c/x4OofoiXwnOSptcnwWRm17+TjQz8kZMfRLM8cvbHD8mdwcV7jLcyhqQW6bJqqenAMNkpZD4TPkY5C8VDATh7AP/YxIL3Ast8lxCOWTepuBY4EiZZJjsU2O/0DYwhP+BhwbbXKslYg26jfxMsTxfRscXmR0mJFjLUEwE9Nm4GhQ/HoWjt1EyxXumGvMJgcZHWbiEJWKP07WhxxH98wcuMZaIKe0xv7LVhxIwP7LwHHSFofwR6Jzi/VQWputL35SwQGHbP8Qryj+BftHzBy28pGGXIgd8fC+bB97hZzERtfM/cNWTl+fjWPesm+DY4rs2+BAXyCawaRk2+BQhKEERiptxbHGSuZs5bQV/cukzNnMh9An/mSyf9jmKEd/nYXjq+R0ulnmumzng5E5m3Hw9xmZs51KKyNztjkiGZmTKa2VzNnksJI5Wxw/tZI52xzds3B8VfzjpMwttsnxK3FkUuZsx/FDdI2ROVu9sIqcbJ2UOVscR8gJ4UmZs8VhLXO28vH36CQjUTY4pM+hBeTdIniPxuaczW8gMyH/dTIjP1xNb1NZ69oTo8Qq4DhiFTw0Ch+fzvHoLNH5uVNE539oNJ/OvcRycBzh4KNm4PgmsQrou+YyHNuJVcCDrm07H/wwsQqEVmIVYI7HJ86t+jqRfczxCqQC99+sNXphiFgFwm+IVWA7DsxRAhw9snFUE6sA1+m3Z+AYmax1mxwcR6wCeiLddn08Okt0B+5dotHbjmPibWIVPNpF9OS/HrZVFq6CWAW45WTjeORLNPpH3yZx2K6PiVEyfjzmkI8D96CvycbxO8UvZ+Z49BliFcyUj0efIbI/EwcXT6wCLl4+Fa6CxDETx6NvE6uA6yZWwV9v2O6nxCrAff1l2bZ1J1YBblv51o+H+zTjRBvH+aBnxa20cTy//ID0eCLZMnF0E6tgplTMcfyCWAUycXxCsWlaPqzWDPgiYhXwzsQqsN1PhRwyBgmt5pzaHB2IVSA6zSQNNjlsrSbukAbIaiLsAi1j1kDfm/MaqEwMMiuaAqd0aXL5MMe5dLt0cw5uj4wCpzV+1z2c08Np+Ffd33Yf4r7i4eXhzX0Vc9tNouaEcwp9rL6A89OX6/+eSwSEm3qjvTGYazFGGXO4ZcY84wJug/tfPVy5Ae7EnPBhePb9IwYfhreBD0P2UXkZfBiewYfhZ8CH4afgw/AMPgyP1GTFaBIfhmfwYXgGH4bsP/IMPgzP4MOQvTT+GeHD8GTWniM+DM/gw/AKCz4MbwMfhicogjL4MDyDD8Mr5PFh+Cn4MDyDD8MTfBjFQ46TcPtLKtwfcftLuP2JVibh9pdw+0tk/R23v4TbX8LtL+H2l3D7S7j9Jdz+EtYRJNz+Em5/Cbe/tBy7Vdjh9pdw+0u4/cmuqYTbX9qNHW5/Cbe/hPu7hNtfwu2P5YCTTuF4zmKH21+6hB1ufwm3v4TbX8LtL+H2l3D7KxF2auxw+ytx+yu9sMPtr8TtrzRhh9tfidtfmYsdbn8lbn8lbn9lK3a4/ZW4/ZWLsevFDre/cjXsyD0ZRs43nyhk+tfvzTOt7mkhM6PpMJxWmDpyuX2ycs33tzPXzDNEgpmCEvFkSDzPqq1nL/VsbT3Vl21rK+Se/21tPXMNU1nQzqEtLs+BZ75xTulvAZv8iL+V0yCnFzdDXtwMeXEzZD43Q5yOOZ1wGnE643Te6aLTFafrTrec7jqNOT3UC3qVXqs36D30fvoQfZQ+Xp+qz9YXYq24Vt+s79Qv1C/SL9Uv16/Sr9Vv0G/Sb9Xv0O/WD+j36wf1R/RD+mH9Kf1Z/aj+kv6q/ob+tv6e/oF+whk5q511zq7OXs4BzmHOJudE53TnXOdi50rneudW5wXO3c6LnXudVzivdl7nvNF5s/M2553O/c57nQ84H3I+6nzc+aTzaedzzhecLztfc77pfMf5vvO4gTNIBo1BbzAafAxBhghDrCHZkGnIN5Qaqg2NhnZDl6HHsMSwzLDSsMaw3tBn2GLYbthl2GPYZzhoOGw4ZjhhGDGcMZw3XDRcMVw33DLcNYwZHroILioXrYvBxcPFzyXEJcol3iXVJdul0KXcpdal2aXTZaHLIpelLstdVrmsddngssllq8sOl90uAy77XQZdjrgMuQy7nHI56zLqcsnlqssNl9su91weuEy4Ile1q87V1dXLNcA1zNXkmuia7prrWuxa6Vrv2uq6wLXbdbFrr+sK19Wu61w3um523ea607Xfda/rAddDrkddj7uedD3tes71gutl12uuN13vuN53HXfj3CQ3jZvezejm4xbkFuEW65bslumW71bqVu3W6Nbu1uXW47bEbZnbSrc1buvd+ty2uG132+W2x22f20G3w27H3E64jbidcTvvdtHtitt1t1tud93G3LBZaVQZtUaD0cPoZwzBlk+8MdWYbSw0lhtrjc3GTuNC4yLjUuNy4yrjWuMG4ybjVuMO427jgHG/cdB4xDhkHDaeMp41jhovGa8abxhvG+8ZHxgn3JG72l3n7uru5R7gHuZuck90T3fPdS92r3Svd291X+De7b7Yvdd9hftq93XuG903u29z3+ne777X/YD7Ifej7sfdT7qfdj/nfsH9svs195vud9zvu497cB6Sh8ZD72H08PEI8ojwiPVI9sj0yPco9aj2aPRo9+jy6PFY4rHMY6XHGo/1Hn0eWzy2e+zy2OOxz+Ogx2GPYx4nPEY8znic97joccXjusctj7seYx4PPQVPlafW0+Dp4ennGeIZ5RnvmeqZ7VnoWe5Z69ns2em50HOR51LP5Z6rPNd6bvDc5LnVc4fnbs8Bz/2eg55HPIc8hz1PeZ71HPW85HnV84bnbc97ng88J7yQl9pL5+Xq5eUV4BXmZfJK9Er3yvUq9qr0qvdq9Vrg1e212KvXa4XXaq91Xhu9Nntt89rp1e+11+uA1yGvo17HvU56nfY653XB67LXNa+bXne87nuNe3PekrfGW+9t9PbxDvKO8I71TvbO9M73LvWu9m70bvfu8u7xXuK9zHul9xrv9d593lu8t3vv8t7jvc/7oPdh72PeJ7xHvM94n/e+6H3F+7r3Le+73mPeD30EH5WP1sfg4+Hj5xPiE+UT75Pqk+1T6FPuU+vT7NPps9Bnkc9Sn+U+q3zW+mzw2eSz1WeHz26fAZ/9PoM+R3yGfIZ9Tvmc9Rn1ueRz1eeGz22fez4PfCZ8ka/aV+fr6uvlG+Ab5mvyTfRN9831Lfat9K33bfVd4Nvtu9i313eF72rfdb4bfTf7bvPd6dvvu9f3gO8h36O+x31P+p72Ped7wfey7zXfm753fO/7jvtxfpKfxk/vZ/Tz8Qvyi/CL9Uv2y/TL9yv1q/Zr9Gv36/Lr8Vvit8xvpd8av/WTt4t+RJCThD9baHqqXaSnSuFkLu8PPtAiPb8MJ5RRIITA6XjeCDScVKUnvsltdhyiJr7CGULgjp35zoQ9Nm55gd72oGd74bSpQM93L5x4+3EI70A4uR+T97jpSXYaovgi8ys4RcurCKIYL3KTZ2n5v1l46ClmetuM/zzhFF6G366l6RKUEwHuo/BuJH6aT1Q5X5+szino3ZRLMv6HCY8wAjXP+CKcnp6HHwXnAwIs7cX6yMSlwIkrQtNSB8zTLyLx03owt/7pqWXht0x8+TEtIVJvtJ6n++KXyRq9ufXn6UtRllyRdSbOfK+F9Wl/Y33+6MRbk/RBqHPaJzVP5NdDDHCfQGGw7ZvrJ8S2b1Wu00/kj04ceLzKJ+yDnkNvL8n5sYRf2Aac0/195njm558jcZrl3VXGP0BQAMgLO5P+EWgF4xP55dBzNNhC4wG9kpzEJnH2WHxhxVSfXwAy3mcJwVKpeJwTWd+PjDzknaIn8C+ZU7HkXGtpC/O9kGk+f0HGH4CTbmeAPmMpEaVnafcZfVFDYhbgxhW6OJNP65a/P5NvHg2m1QZBBpmXH0HkC13j1KTf0t471ee/Dz2BuRlJSzHfPszDTTU6y0z3zfGvMregYo5+AIzGQAsjgER7nsxZ1Bfh/gT2p/yK20/mHUqz5WJ95AJxnoPRbC3kfM4+WfEl8U98kcQG/YfO6fTOzWFIne1j1N9CZFz0JG1B+zC9ZcXHkdGeILnK53YWfxXkgd71lJkp+A3AM80332JkfD4exkNm/hVCJk5Yz5KPZ7SJ06T/w1dmHBaGSDg7zuMYTk8ZvVXAA70Uj6inp/Qlc2tODMHXE1NaAULYGsB1+yb4ex777AjPXyA9xyp+80gI4WvBZ2VtCYQw0s1PkBArOU2G1lxPxk9hN8jXEMGa5P8Cv7pjjo1oIPXkq1myrgNN62QEeks/xEN1jAMQ81Xwcy35l4yWdqQ1rKA31SYgtiuPyHlqr0e3sf9HcztCfqAe/B6NYfoB+CEWHYyfgJA+8JXEVyWScCWM6vT+K8onUiYlk6+Kn1l6hVlniLC0r6L20fgUfYnWfwSRL+yTGVMPqXhaUqGcim4SjvvSnskey/Q9W72OSZ36rN7C9Dr+T49+M6mteU1sI2MRrQ3Sf8x928uiQdGeaQ6Hu/JULzJrOxuYr9CyQiH0zBXm/kNC+mhPhpB0gu8q7J7oAc4e+LreWrc0522aj9sOOP/2e+uejGO4Cb2RpKsBv5CECOETH3+sK7K+uT5ToZfeAc4RgkDGagJW+t5a0uLm8t6C+Fnd7yobAnTwxLvYV5DUhV1Qk4aJr0L+ezmzXofH/9FJja6Y6RuMXmeufw5qz3vitzbnWZitxJ5HfyWpQ8sOQs+xg3GY3rIthx5Oe2AP9Ci6e2tnmeVxKUgNHDWPG5NjID9MYpNgTMatdgLO2RyAvjQ5s9DxxyzLQYSfvEBB5mtmpis1t9Sexz5/n8RD5yzpIMm51ZwI8VPf1hhoSZf67FxjNQaOgrzT2a0S6r8VerveUgo8ch6ZjIeWXU84URfwpxNfoSY1LNbAV6ontMIsCVLDjUMPuQMS7UXOy5lbJx3arnriZ1N0iWrSQ3ANRMAs0DvpvzLxeWudwcwPc4G1NgKysIz0K+x/Y7KGvSAn6SARWvIrs+9B+g8e21/BZdkOvY7xzXEWwm87Jv4EdO9kD7FjZ3NSXn4YYqM95yDEz87pAxAyAPROmCO+BPxfJKkLaVDbnyV5xvTHJ7XQ69C76HgOUkz29B/7Vn3yEMT5Hcjn30FNDlvmAvNMR/unCtr3jkWmzDJL+zPV6MBCwXOu++QcRPsV1efTic8dJymaLQ6YEWieqbZPdVfFfovOT2dMRTzk4SrwrCIvAJj12ENMflYwtgP4rK5LsPtIm1rClYXgw1cE+AR0VqLal6S1jCF0HGNncCr1VtYTtWjOQYuAT1NkU6GcdKTC/ef0pP3Cjlc2tIipqbOWiJUWASmabTeQ1sftAnVOy3Kf5tBSD+Z0D1lawdz3yq1y5Q6yQ+ed0cdtjfs2oRdALzoxsRPTzdDbJ0AGG6C3s1bnHrPMjnJWliae0QjnIuhvtCZDLGnxZ2z4vY9tQ9ZnrULzvNkH+WHnI0aLoPk3S80wQ7MhZnlkUr8ApVsCNXkI6nkFMx9BLU23yFi7zFz/F8yxjU7m5IzlV1atAyOt2AJz0z6Lz2+BEfgMV0/OxcDKj3n8oTmBr9QvpCWCGQ18YS3xuVMw9rL2FGgmeNwmNzZAp8I2yBctGibhx9qj4vFsiGP76+RsMgD+BfDPQMx3SP2YR8h+oOMt2jXygDx3QYmgjHh2AJ0KcniJzm5MvW0Dew0RXYs/Smn4CrMtwauEPk8soA1wH+gw2HSXoW6PmkNIfzgIo1kIaBSb4VdD5nr+K2e2+LAOrHhMY8kidDbVeMmZLtw3SB6+Sy0CGhutDaBV5KtZu2u1lM6sPfaCFQk5ofVD5Z1qFGxsinGok2KSc2krFzHZb4cm3sG19A6XPalFgKVA3jgmbQTaMtVde6neCzk/QHKCtZq/gl6BrQlsWRgmx5wVQFN/G+3z0Fu0MD8isAUWQFmoDg/YBrj2FI9rj47PeLyNh/xsgrqKf8xJpUPcgfs4GZ9JGxmhtgWSE7ETetFRiI2O4Xc4eoorBawMgqOaDjnfBXkYMvcKxeOZyCxfRmiplyHm9ZYQXCd/nZz3qV1PtZqdzGhP8eHMVp7lq7nv0VkG8I2wpLxDJAhumy0k/VxxClo/lxk/k6FlzzG/Ag0Zj8w/glROw+j0NrQRjo1vJL7iLvHFIxBCtQUIpy2O+/8VGHnegd74zuOcoI0kD7gnvAVtTWTqJvibQVpXQ7gOdKq1IDWrQGP8M6zenIWQ1XQlBOdK4Bo4iSNoEgm47qO4LK4Q/1fMlXBpXBn3KpfBvcb1cctw+36DW819kxvkdnOHuD9x/dyfeZG7ziv4SO4PfDRv4o18LJ/Ie/BpfCHvy7/ML+Uj+eX8q3wM/xq/nc/gd/Bf4ev4f+W/znfwJ/if8l3ioDjIr0CfQiv5T6HPoNf5f0SfQ5v51Wgb2savRTvRLv41tAft5dejt9C3+M+if0dD/CY0jIb5LegUOs2/gc6h8/w29FN0gf8Sehe9x/8f9Bt0m9+F7qF7fD96gMb5ryg4hcAPKFwVrvzXFBcknt8nqaRQflSKkCL4+1KUFMf/SUqXsvi/SjlSAf9IKpZKBCSVSbWCJNVLHxK0Urf094KX9FHpk4KftFJ6TYiWNklvCCnSF6Q3hSxpj/R1oVw6KB0U6qW3pLNCg/Rj6cfCx6WfSL8Qlkm/kn4lvCK9J70nrJZuSb8TPi39Xvqj8Jo0Jv1Z2CD9RckLG5WiUie8oXRRGoU3lR7KEOGrynBlqjCoLFR+TDihXKH8onBbuUO5Q9QodyrfFB2UB5Vvic7Kbym/I7opjynfFr2U31WeFH2UI8qfiCHKi8pfiInKXyp/I6YqbyvHxSJVuOrbYqNqzC5IfFc7oZ2AV0cJQhI5lyJx/EQ9jL9HBTxOCqc4Dafi9Fw3d4RX8e38AX5CqMW9hJyjDeDCOBOXyKVzubiHwLtNpKdTXzxtwYvHc/LkeyJCCLkpznLiOeTsnGLcwcS4HmI8TG60sDyPbpPXQPDMKBsjvS3O/uZp8ygbI83j9vnn0SqWUQu6vFUeC5+4Hk8wMZrzSG7jTclj5Sz1eARr6rPV47zyKH5BJsbHeYyeIY+88btGgiQmcIIRGbFeYFxsHMKcjdyzfPeK43EaZKeSxyM70RP5yzgH2Eon6EUEW5TMFgQDkUz+goSdBt7MxZnCzgc7bFsJEZyAbV9BwPapkIldPnalnIjnSJGgsxEsKKGLQ0IPdkuwW4bdSuzWYLceuz7stmC3Hbtd2O3Bbh92B7E7jN0x7E5gN4LdGezOY3cRuyvYXcfuFnZ3sRvD7iGH8ByMRBV2WuwM2Hlg54ddCHZR2MVjl4pdNnaFgKhNz7B94NjeT+M/JS4469Nzff8zkMI5Jny7NQ/qR9s5JRrCM4IaS/BGbpxfwl8RaoVhMVHci4y407M3H/K5Uq4ay18718X1cEvISiG55YA+8ujXk/Q18D9jeQsKfRvrmrwQJf5fWBHZDHZG++RI4Pqog2g9JGeC+GjNbClKWkCPuEz0TcVlseBxPDSEHUuE7cJV0MvIG2FReGR6HH7nURZorz44/PeP8ueQ4meZFINnTPHcM0lxA7k3Lu0ktSotoq+wk3hoyHMp4wbyHjaO/w+QYi+T4h+eT4qoGfpJHfQcD7jvcQz8OksZ0Veg55Rbeg6bk2n+bGU0Qs95F9rxXabnvGujHQ9CihHWZRQ1j7LmmeJnmRSDZ0xxN6To9JQpboGe8yb0nH9ges6bNnrOwOMysuFPnOIfIMVeJsXpPYfWauKsKfLGd4xngUJ4zv8invm/ZDzCRRmP4vm/Et4HqSN4eTx5IwRbffxC7BZhtxS75ditwm4tJ5AdGH4Tdlux24EdttrI2iu/H7tB7I5gh+1OsubJn8IOp8mPYneJE4nty9/A7jZ297B7gN0EzhLWQwQ1djrsXLHzwi4AuzDsTNglcuSNek7Ixa4Yu0rssLZC3ncRyC03coOZ3B/tBbubF1Zjtw7P2hvx381gqfMCWXfrx46gJRyAtTysu3MEIZIXTmJ3GuxQgtBLcAl54RpHEJiJhc0L97EjqwWkZiVYoeBFPacQjZwkkltuQbCSwIux2GFtRcTaCsGoJDa0WP1Bz+BP78vqAPOP7YOfwZ+dv31aiO1St3L1HOKWY32Ax38FG0hq7gRPQPFb8IsJCptiHXmfVBAtL30JIeS+uaCH17h444/Mcoz1beMxLME18M5PPchxI9cqK7/cU8gvZ5Zf/hnKL4fllyNY11h+BSy/ApZfAcuvgOVXwPIrYPkVsPwKWH4FLL8Cll8By6+A5VfA8itg+RWw/ApYfgUsvwKWXwHLr4DlV8DyK+AaFLD8Clh+BSy/ApZfAcuvgOVXwPIrYPkVsPwKWH4FLL8ill8By6+A5VfA8itg+RVEbG2I2NoQu7DrwW7JBy2R/1/J9P8kvf6J3/5xHHe8xSl1OizlgXg+P8ZH8bsFnbBOuC/2iBdRORpSmBT9kl5aL40pFykvqSpVx+1i7faoDeoN6gf2i+0va6o1JxziHQa0rtqN2nHHJbNpCWInQbtAr8La9RXy8jAdKVhf4UteIeYNRBMSBiZcyRrp1JdwOcdJejb9UkNeC1Z0kbeBFfuZdw7ZFJeTV4lxiq/jtIYnlDifP5r6xjC2Y55piuSV4meVomINea9YyrO8Tizn4xRfgRQ9yWoz0SeeOEWsp0hhlteKZ0jxO5BiC6T4YFo7us8tRekTZGVL2mRZgZq1jAS5rm/aa9lzLqP0r+TWu3TYYsHOkOJCSFEDKfZNTXFS554lRaUdWT1UZlheN55TOz5FGZV25JVUnKLj+1bGAPIesnR8prQmU1zyOEWxfnqKcy5jAHkfeY4pLpwpxUlLZrYR4D3yXjKWjk/PIUW2HVufeMw5QWxmxb9ZXiWdtVaJdLQS3JInK6NIUbxetbxHO0OKr8NIHkzWiJ+8ryqCQNc8OacyWvrqnem1Ote+Kv6GYKtMLyP6wdRXYc3tOEDakd8i7HvSMoqvk7dabaS4Zuprxs8sxcdlfHVKir+ULaOT7RTn3HMel3Fqil+SLeNTpoiCFePWtYqqbM/LbF+11XPmWqs4xaapKTIvID+HFBX2gA7aZXlbGT2cpYyeZP/9qVL80NQUZynjU6aI3gFc4hLL685yvtW4OvQUZawkUqAYm9OY8/HH4yqeO548RdPs70FPpmgZye88+fyoqJz9fejHKYoCpAjnf6b1LnfuE3NLEc/Is761PKWMZEa++RS1umv296Onp/g0tfpBlHH296WfbTvOJa3pZUTCk1s6T5bi04wA80qx9X1PcVIHmKVWBeM54x84zj3cPZwLwP+LsIfOwQpcA6zANXFt3PN4YZszv7AtzOOFbY68MSmkcqKQjZ31C9uc0IndQuwWcQphKS4/ee9hFTkBhd0GjrxlyAtbsdsB57N4sr8h7McOjwACOdlJ7gYNY4dHPeEsR95F4wH1/Sp2N7DDeq1wjyPnJcmreryIOHJzmhd1cNqVFwniZgB2YRx5/4ycdpbEdOxyOXInmrweRU4sklfUeHEBx4nd2C3Grhe7FdAiH/hK2tP4z2p3/dHh/4GrcE+8FueyzaWPk1wGOQ2XwvVy5/lEfjv/QGgXhkQfca14DRWivQqVYrHijGSStkj3lI3KIyqjapXqsl22Xb9aUHerR+zD7Pvsb2uqNYMOeoflDhe0qdqd2oeOCxxP6AJ063U3nEqd9us1+qX6c87xztucxwythmMuXng0ePwuSzyXymVzhVw5V8s1c514hPkeWaMTvgUnWs8RJGN2hBG+xRdhepD/3Cwj1QwpiJEiriFRBbdJPMQD1r8W9+GRiOeLBa+nSGGI6HDi6xO9M8TxEf7rT54Cqif4u8hzxhR+QLAonziFh+LbZF1hphT4N4ScJ09BkS+SNwxcnmMKW8WfkzWK/84poK+R1SvUOWNL//WpWvprZLVq1hSGnzwFYYLItJg+izx86ilS+AtKfSzTzymFnfAm0YUZU1jzNDItOpAVbuH3zy8FoZHgFE+vJbGaWXn5CL/gyVPg7xLLzkYKqmeVgrkM0/rSMy/D9BSeXRm+TlaH6BxHfyF813IqyOz/4Kla+jvwchWbwg+nWZZPl8IEaQe2t4rKZ1sG0Unx0WkpKJ9pGa6Kv5tVpp9qnhZbQRNY8vxGbzEJ/XqWXxN96eBTpPAN9LHnmwLSKGbdf3q6FCiXeIWsXMnFgefppKdN4fmX4XmmMLPuLboB7u/T6d4NjO5dOU33PvffQvd+/prx/wCt8oXON5cU3ged76iMzrfv2WlkMjrfkmeWwlEZne9Zl2F6Cs+uDNN0PtH/eet8Yswz1vkukDdKrDSyl59xGX4DZbBO4YXO90Lne4IUKNd/C52PN95zDwPKcutgiIt6H08rC09wWlkU0rHLnTytjKacVrZ124B/zrcNeNGIneW2gUKMxS4Z05nY5cONfZ7cNvhfdVp5/rcQX+yQYL/AkOfDCQU+5E2FF+j0L9DpX6DTv0Cnf4FO//zR6f36/Lb4bffb5bfHb5/fQb/Dfsf8TviN+J3xO+930e+K33W/W353/cb8HvoL/ip/rb/B38Pfzz/EP8o/3j/VP9u/0L/cv9a/2b/Tf6H/Iv+l/sv9V/mv9d/gv8l/q/8O/93+A/77/Qf9j/gP+Q/7n/I/6z/qf8n/qv8N/9v+9/wf+E8EoAB1gC7ANcArICAgLMAUkBiQHpAbUBxQGVAf0BqwIKA7YHFAb8CKgNUB6wI2BmwO2BawM6A/YG/AgYBDAUcDjgecDDgdcC7gQsDlgGsBNwPuBNwPGA/kAqVATaA+0BjoExgUGBEYG5gcmBmYH1gaWB3YGNge2BXYE7gkcFngysA1gesD+wK3BG4P3BW4J3Bf4MHAw4HHAk8EjgSeCTwfeDHwSuD1wFuBdwPHAh8GCUGqIG2QIcgjyC8oJCgqKD4oNSg7qDCoPKg2qDmoM2hh0KKgpUHLg1YFrQ3aELQpaGvQjqDdQQNB+4MGg44EDQUNB50KOhs0GnQp6GrQjaDbQfeCHgRNBKNgdbAu2DXYKzggOCzYFJwYnB6cG1wcXBlcH9wavCC4O3hxcG/wiuDVweuCNwZvDt4WvDO4P3hv8IHgQ8FHg48Hnww+HXwu+ELw5eBrwTeD7wTfDx4P4UKkEE2IPsQY4hMSFBIREhuSHJIZkh9SGlId0hjSHtIV0hOyJGRZyMqQNSHrQ/pCtoRsD9kVsidkX8jBkMMhx0JOhIyEnAk5H3Ix5ErI9ZBbIXdDxkIehgqhqlBtqCHUI9QvNCQ0KjQ+NDU0O7QwtDy0NrQ5tDN0Yeii0KWhy0NXha4N3RC6KXRr6I7Q3aEDoftDB0OPhA6FDoeeCj0bOhp6KfRq6I3Q26H3Qh+EToShMHWYLsw1zCssICwszBSWGJYelhtWHFYZVh/WGrYgrDtscVhv2Iqw1WHrwjaGbQ7bFrYzrD9sb9iBsENhR8OOh50MOx12LuxC2OWwa2E3w+6E3Q8bD+fCpXBNuD7cGO4THhQeER4bnhyeGZ4fXhpeHd4Y3h7eFd4TviR8WfjK8DXh68P7wreEbw/fFb4nfF/4wfDD4cfCT4SPhJ8JPx9+MfxK+PXwW+F3w8fCH0YIEaoIbYQhwiPCLyIkIioiPiI1IjuiMKI8ojaiOaIzYmHEooilEcsjVkWsjdgQsSlia8SOiN0RAxH7IwYjjkQMRQxHnIo4GzEacSniasSNiNsR9yIeRExEokh1pC7SNdIrMiAyLNIUmRiZHpkbWRxZGVkf2Rq5ILI7cnFkb+SKyNWR6yI3Rm6O3Ba5M7I/cm/kgchDkUcjj0eejDwdeS7yQuTlyGuRNyPvRN6PHI/ioqQoTZQ+yhjlExUUFREVG5UclRmVH1UaVR3VGNUe1RXVE7UkalnUyqg1Ueuj+qK2RG2P2hW1J2pf1MGow1HHok5EjUSdiTofdTHqStT1qFtRd6PGoh5GC9GqaG20Idoj2i86JDoqOj46NTo7ujC6PLo2ujm6M3ph9KLopdHLo1dFr43eEL0pemv0jujd0QPR+6MHo49ED0UPR5+KPhs9Gn0p+mr0jejb0feiH0RPmJBJbdKZXE1epgBTmMlkSjSlm3JNxaZKU72p1bTA1G1abOo1rTCtNq0zbTRtNm0z7TT1m/aaDpgOmY6ajptOmk6bzpkumC6brplumu6Y7pvGY7gYKUYTo48xxvjEBMVExMTGJMdkxuTHlMZUxzTGtMd0xfTELIlZFrMyZk3M+pi+mC0x22N2xeyJ2RdzMOZwzLGYEzEjMWdizsdcjLkScz3mVszdmLGYh7FCrCpWG2uI9Yj1iw2JjYqNj02NzY4tjC2PrY1tju2MXRi7KHZp7PLYVbFrYzfEbordGrsjdnfsQOz+2MHYI7FDscOxp2LPxo7GXoq9Gnsj9nbsvdgHsRNxKE4dp4tzjfOKC4gLizPFJcalx+XGFcdVxtXHtcYtiOuOWxzXG7cibnXcuriNcZvjtsXtjOuP2xt3IO5Q3NG443En407HnYu7EHc57lrczbg7cffjxrFCLsVr4vXxxnif+KD4iPjY+OT4zPj8+NL46vjG+Pb4rvie+CXxy+JXxq+JXx/fF78lfnv8rvg98fviD8Yfjj8WfyJ+JP5M/Pn4i/FX4q/H34q/Gz8W/zBBSFAlaBMMCR4JfgkhCVEJ8QmpCdkJhQnlCbUJzQmdCQsTFiUsTViesCphbcKGhE0JWxN2JOxOGEjYnzCYcCRhKGE44VTC2YTRhEsJVxNuJNxOuJfwIGEiESWqE3WJroleiQGJYYmmxMTE9MTcxOLEysT6xNbEBYndiYsTexNXJK5OXJe4MXFz4rbEnYn9iXsTDyQeSjyaeDzxZOLpxHOJFxIvJ15LvJl4J/F+4ngSlyQlaZL0ScYkn6SgpIik2KTkpMyk/KTSpOqkxqT2pK6knqQlScuSViatSVqf1Je0JWl70q6kPUn7kg4mHU46lnQiaSTpTNL5pItJV5KuJ91Kups0lvQwWUhWJWuTDckeyX7JIclRyfHJqcnZyYXJ5cm1yc3JnckLkxclL01enrwqeW3yhuRNyVuTdyTvTh5I3p88mHwkeSh5OPlU8tnk0eRLyVeTbyTfTr6X/CB5IgWlqFN0Ka4pXikBKWEpppTElPSU3JTilMqU+pTWlAUp3SmLU3pTVqSsTlmXsjFlc8q2lJ0p/Sl7Uw6kHEo5mnI85WTK6ZRzKRdSLqdcS7mZciflfsp4KpcqpWpS9anGVJ/UoNSI1NjU5NTM1PzU0tTq1MbU9tSu1J7UJanLUlemrkldn9qXuiV1e+qu1D2p+1IPph5OPZZ6InUk9Uzq+dSLqVdSr6feSr2bOpb6ME1IU6Vp0wxpHml+aSFpUWnxaalp2WmFaeVptWnNaZ1pC9MWpS1NW562Km1t2oa0TWlb03ak7U4bSNufNph2JG0obTjtVNrZtNG0S2lX026k3U67l/YgbSIdpavTdemu6V7pAelh6ab0xPT09Nz04vTK9Pr01vQF6d3pi9N701ekr05fl74xfXP6tvSd6f3pe9MPpB9KP5p+PP1k+un0c+kX0i+nX0u/mX4n/X76eAaXIWVoMvQZxgyfjKCMiIzYjOSMzIz8jNKM6ozGjPaMroyejCUZyzJWZqzJWJ/Rl7ElY3vGrow9GfsyDmYczjiWcSJjJONMxvmMixlXMq5n3Mq4mzGW8TBTyFRlajMNmR6ZfpkhmVGZ8ZmpmdmZhZnlmbWZzZmdmQszF2UuzVyeuSpzbeaGzE2ZWzN3ZO7OHMjcnzmYeSRzKHM481Tm2czRzEuZVzNvZN7OvJf5IHMiC2Wps3RZrlleWQFZYVmmrMSs9KzcrOKsyqz6rNasBVndWYuzerNWZK3OWpe1MWtz1rasnVn9WXuzDmQdyjqadTzrZNbprHNZF7IuZ13Lupl1J+t+1ng2ly1la7L12cZsn+yg7Ijs2Ozk7Mzs/OzS7Orsxuz27K7snuwl2cuyV2avyV6f3Ze9JXt79q7sPdn7sg9mH84+ln0ieyT7TPb57IvZV7KvZ9/Kvps9lv0wR8hR5WhzDDkeOX45ITlROfE5qTnZOYU55Tm1Oc05nTkLcxblLM1ZnrMqZ23OhpxNOVtzduTszhnI2Z8zmHMkZyhnOOdUztmc0ZxLOVdzbuTczrmX8yBnIhflqnN1ua65XrkBuWG5ptzE3PTc3Nzi3Mrc+tzW3AW53bmLc3tzV+Suzl2XuzF3c+623J25/bl7cw/kHso9mns892Tu6dxzuRdyL+dey72Zeyf3fu54Hpcn5ZGT6D8j7zfDC7Y8eoWhMyy0Qm2hxf9iwt1t8wj+DL2XiXMBE08X89tChl7E8Ocz9KvMb7/P0GPMb1MstDKH+W0ow/8Thr7H8JQz4a22w5HE8PzQNg/P5Edg6+2ntnmk12TSqrQdLjDtJcYw4e/Y5lcwaYkHGPoHDB3N/LZKpryfZNLytF2f6OfvHy0lMuGZT04r7Bna2zYt/vp9pJk2spKvudAahi5g2ivg/aMR06+sZJ+Rd3EhQ3/cdjhaw7T1BFOuonnSzFik+OhzppfZzjM7jik+zYS/NjstnponPTY7rUj7YGj0toVW5s6PRuy8EDY/2mrMZ8erkg+GVnyeCU9l8vbDZ0OjN2TovbZp8fMfEM3Os7ueA/0fFlrQfTA0+hgT/lHbNFLYpoWHtmnRQSacGf+Ri4WWSpnw7z8F/SWGvvQ+0teZspiY8v7NNo2uMHTw/GjxY09BvzI/Gh34/4BOYuq278lphJgy/udT0PMdQ/74/tFSAhPe9uQ0GmHof2boCoZWPl9a2Mjkbb7zC5vPD1to/s/vH41EpixmHZ6cXxEYfV78mW2ajUf4hO1wkSmXVXnnQo/LhFc9B7qd6Z/HZ8+bcHF2WoybH416mXicGPomQzN9XrjwFHX7jGjW/mVt5LnQ4ul50qY50Mw8LmfzzsV+lLPL5GwWyYcJl9HbJTcmP3PRt2XGz7mMS7LyLtP/FayuJdPWCrae59Becnr7XOYjWT1QRrdRfI4Jl5mjFcw8O5c5lK03BatjM/Yp+gJDM/Ma+gXzW3Y95Ne242H7HrvmIP6BodmyMOMtOsbUVQ9Ds7Zet4VWejHxsDY+258XM+FM37ayqX/E0MMMTycTzso+U14re/YjDD9rY/7Wdj0grYVWMTqqipW1cCatf2DKzsSprGXiZMYHWXln42fWzRRsWsw6ErtWIzdusGVUMWuPbFnYOJUGJv4btttxvuPefMc6uTUWuXGPLaPV2logEw/Lf3v2/FvlJ8w2Pypmfvs6E86uJ6+T+e3q2WmrNc950vNet9Q8OW21rtg1O221rjgHml2jk6Pnu95otWfB0s9jrW+e637zXQNk1+vmsnZntUYns14ntxZntS63laHZOf1DDP8RGR5mDpKW2uZhbQGBrf/rtvkV/yQTTzoTz+8YmrXvmDnLSt9j+qHyHxl+gcl/M8PP6FGyepGM/cjarWg5Eydr3/1MJk6GFr/OlNHedv7l7MT56oTz1QPlbBlZ/f/rMjyM/oN8bbe1bP7ZumL0SWGA4WHX9Bg9RPoyQ79pu59Y2V9MXxLYMfANmXw+b9tqnusMT5OWXN+Qs/flbP+50NK62elnVYfPwzZnaSsbfA70fO3oudjU4jdk6Hnay1b1NiKTFhsnIwvsGgVi+NmxGkXK9FtGZ0aMnCpqbMfD2oboPBO+naFZG+1t23kQVjI0u1bA7BdIW5hwdt2esTelAJm05NbAVzE0q9Oy69jvMjR7xuAvtutB7JOhGV1XxazvqZjfKr7FlIVZl5CYsVTJ6h6M/W5lj++3nWcFYwPK7iux+zUydj1bLrmysHFKTLlQv0w7znNdYr5rEbL7IzLrEmwZrernewwt2c6bXP6t6vA/ZfgZebTa/2L3WRJs/5bdb5Wl5fZP50C/n3udVm0qs4c4l/1EOZrdN5Sj57uHKLtn999xby7JNj2XPTLZ/bI5rDGyfYDNsySzTmglO3I6YaXtcPHvGHqjzG/ZvRIZPVARxMSz2DaN2DmUOcsnNDHhzBlCq/Ny7Pm9UYa+KpNnOR3sZRmaPePH6pzs2UJmDBHYtv43po2eRp9k57Uypm6Zcw6KrzH0DiY/crrlz+fA02+bFm/J0IzOyd9hflssE87oUbK66FsMzeiNKI9JV0b/tNIDD9tuL/Z8JmsbigcZet0caGafV8GcqxT/ZLtvo0aGfokpO2MzWtky7DnGrtnzIzHllZjxVtnB5JPVCZn5WsG0i8SezbvP0OyeI7s//nvb5bKSX0Z2FJ9i0mLnbnb8Z/XVhbZpka0TZmyx2vNl1tXFa0w4s2+r+DYTP7NmgvbJ5Icd5z/LxMOsfbH7s+K/M/xy6y3MWoTsmh47Nm5gaGbuU7zHhLNneOyYvDHnvUVm3Uxk90RYu5LpA+y5I3bNHDFnhtmyKNj1EHYM/xVDs3ogI0dKZv9IUc/wDzH8zF6SmMXQt23HKTL711ZrYiwP00+kbzJ9ZglDM2s4Vn2G+S1i5iarsZ0ZZwSmj1n1Q3Y+YuZ0iV2767cdv9UaAmt3M/m3WoNl7W62no8yNGPPInYeZ+xrVmcQZXiEFQwPo2+wcwRi17qZPVNGrgWugZO4OI7jErgULorL4grxf8VcCZfGlXGvchnca1wft4zbxH2DW819kxvkdnOHuD9x/dyfeZG7ziv4SO4PfDRv4o18LJ/Ie/BpfCHvy7/ML+Uj+eX8q3wM/xq/nc/gd/Bf4ev4f+W/znfwJ/if8l3ioDjIr0CfQiv5T6HPoNf5f0SfQ5v51Wgb2savRTvRLv41tAft5dejt9C3+M+if0dD/CY0jIb5LegUOs2/gc6h8/w29FN0gf8Sehe9x/8f9Bt0m9+F7qF7fD96gMb5ryg4hcAPKFwVrvzXFBcknt8nqaRQflSKkCL4+1KUFMf/SUqXsvi/SjlSAf9IKpZKsB5SJtUKklQvfUjQSt3S3wte0kelTwp+0krpNSFa2iS9IaRIX5DeFLKkPdLXsZ5zUDoo1EtvSWeFBunH0o+Fj0s/kX4hLJN+Jf1KeEV6T3pPWC3dkn4nfFr6vfRH4TVpTPqzsEH6i5IXNipFpU54Q+miNApvKj2UIcJXleHKVGFQWaj8mHBCuUL5ReG2codyh6hR7lS+KTooDyrfEp2V31J+R3RTHlO+LXopv6s8KfooR5Q/EUOUF5W/EBOVv1T+RkxV3laOi0WqcNW3xUbVmF2Q+K52QjuBdASrxuEdh1O41RF2etwXjPivD/4bxPGPxlA6ptTEx/RCoBe+wNF4gaPxAkfjBY7GCxyNFzgaL3A0XuBovMDReIGj8QJH4wWOxgscjRc4Gi9wNF7gaDw5jgb62QRBEoY9OfQK0LCuijIITTEyFGpCUxwN8b8gHM7LKtyn8lAcDcEfaLivK+yFOGENHS2AeGC9W+yC3wKOhqIQaNgrUiwCfjiHivKBBhwN9Cr8FvZlxe8DDWvK4hj8FvYnFCmEpjgayhz4LazXo1Dg/wldMQQacDTEe8BTTld1IRz2vMXWqeF0jwFJwPNDuuo6lYdiZPCQH4qjIdB6g30a8adTeSiOhvTatLRgXxNVTg2nOBoCtBfF0RBjIBzOsgvvTOWn+0kKSIuedRYPAA17TuIPgI6mq8bwW1jHR1XTygtr4uInIS3A0RA8aX0qlzyuT/RzQqOfPz8a8gM0vQ8gJUJ4JvBkzp2GeIBW2JNwhT3QcG9E4T2VFn8NZfz186Ohbn89tY0U7pA395lpRgY1EK4BGs4TKwqgvQJIuBDw/GjoD0BTHA30Ayr7wENlH+QdgbyLC6HsC4H+ONAfp+FQdginOBpoDbQ1nGuXJqBcRVDGoplpKDulYSxSwFik+CjwfPS50XDfRrFsap7ZcYziaCg+DeGvQZ98bToN/ECLp6B+Ts1MQ71RegzCx6aOjVbjZBrkOe39oaG8QNNze+htGJ9zCY8yd640PUOA6LwQBnUVNleaHaOsxivYi0Il7zdNcTQUn4dw2MtHqZA3Zk55Gpqe60JvTKNhLkZ7p9L0jI74+fedZudZOBuEdj1TGs6XoP+AsQjOnAm695um+9noYxAOd6iEj06l6Vk3pJhK0zNtwsOpNMXREB2mhcN+tgjjP8XRQC4wFsG5N6kUwkF3Qt9/Ihr24NGXgIZ9bnTpfaHhfgu6DmWB/V3JBOWFcyHi36bSFEcDXQEazmGg4LnS9Oyd+LEnokF/Fl+ZK03P5KEDHygN5/9QEtQtnAWR+p6EpucCEYIywhk+8T+fiJ7vGALnAsU/vh80Pd8jJUA4nJcS256EpjgaaARowNFA/ww0nHtAFUDDGUSkfF40vd8ibIS8zXd+qYC5leYTzlCiDxOanmng//x+0BRHA4lQFrjTJdhPpen5M/FnU2n+zyT/NB6KoyF8Ymr8FEdD/PC0dpkLDeex0Pi0cNa2elY04GigduifcE5LOj5T3uh5GuHiTDQ9LyXGzZWmOBqoF+KB8zGCE9A3Qf+/CTT0eQH6PMXREC48Ud0+I5q1f1kbeS40PZcpnp4zDXOWaJqRhnlchHmctXNZ+9fKTpSxJeXsMnp/e7rNQnE0JB8IZ3R1Voen91UkN8gPnAucRd+WGT/nMi7JyrtM/6c4GgrdTG1NcTQUprm2l7XeDuUC2noOgjqfNh8JOqj/6XqglW4DcQJNcTQUn4NwqzkaeOg6AMyzCphn5edQyM9/Tq03iqOhoDo22KcI7FOKo4G+ADTMawjmNfQLSPcX8Ft2PQT6nuLXU+Nh+yS75kDxI8Q/AM2uaXwC+hWMtxRHAx2DuoKzj0IP0GDrCdTWAxwN1E1oiqOh9IJ4WBuf6dsUR0NaDOHQtxXQt61sarhzJf4IaMDREIeBB86Mok4IZ+1lxq63smcBRwN9BPjZdUU4Syr+dmo9UBwNpCW06gqpBxXoqBR7QkVlDe7pSeGQFpz3VfwDlB3iVEKcFEdDWTt1fGBl32pdgpXlRELTdTOKo6GgaTFrSqgL4uyaadwQfwv9DfJDcTRU70wtCxsnxdFQGiB+wNFAN2g7WtZt5Nb95jbWyZSdoeXWW+TWLth2tFpbAxwNRSDEA+VFlB/O6Yq3Zxq3rfLDjp/smA/3DVAx/BbuFoqvQzisJyO6ngxn5cV10367GuJcTWkIn0ZbrXmCvjR32noOYmgYr2ysW7L1BvbpY1ou3EJbrSsyfZJdS7ReV4T80HVFdo3RKtxCSxMgCxPTaZBBG+uNzJgjQ6N8yGf+NFpmfU9+rQ/yOcu6H0PPYd3Peg2Qnett0+htyPPblIZ82li7A7k2r9EB/6JptOxaHDNmMjTF0UBbgWbndMDRQB8CfsDREI9M44E5CMEcRHE0pKVTeVhbgOJoCLT+YZ1BvD6Vn+JoKP5pWjyArSCmQzyAoyH8DmhG16V3qhHMWVb6HtMPKQ6F8h+BH3A0kAD5BxwNqRn4GT1KVi+SsR9Zu5We70fLIU7WvvsZtMvPpsXJ0PR+kfh1KCNjZ7H5t7YTmbqap044Xz1QzpaR1f+ZsljZs3Dfg+o/FEcD+U5ta9n8s3XF6JP0TpQwADyg5yO6pgd6iAB6CMXRkL4MNNxfkt6cNnax9hfTlyiOhkDHQFjvFd+Yls/nbVvJrjPAvDxtnUE+TqYtZHjk+gbbh+Vtf/a3lnUAuTjp/UZp3Uz0s6rDZ2ebQz1MCxdGoC1Gpo5RcvR87ei52NT0Do/4jWn0PO1lq3pjyiVrpzOyIDgBP6xRUBwNNDZ1rKYYFihyWr8FnRmBzkxxNBDIKcXRUNRMG/MZ25DeO0LnIRxwNMTtQLP7IMw8y+aB4mgIK4Fm1vzZ/QKKoyFtgXB23Z6xPSmOhhQwLS25NXDA0RBXAQ16pkh1WnYdG3A00LtAMzYsxdEQ/zK1Hij+gtg3jWZ0XYo9oYL1PYo9oYLfUhwNxbegLMy6BMXRkGAspTgaSqp7MLa8lT0OOBpo/9Q8UxwNBdiAsvtK7H6NzJ4FWy65srBxUhwNCcpF78Kh/mntKLOfKLc2LrsnJbfPIrc/IrN3wJbRqn4ARwN9D2j2DAkrCzL5t6pDZn3Dip+RR6v9L3afBXQeMWFavTH7rbK03P7pHOj3c6/Tqk1l9hDnsp8oR7P7hnL0fPcQZffsnmpvDuY7GzTD8zz25pi9s7nso7F7ZLL7ZXPY82L7AJtnNi1Z2ZHTCdnzZuz8Dvdaxb8DGvaMxI3TfsvsAcnpgRRHQxEE8cAanbh4Kk1xNBCdQ+EsH4KzfBRHQ2iCcOYModV5Ofb8HtxVFkeBvgr01Wl5ltPB4K6y8PI0GuIX6Bk/VueEs4UiPVsIY4gIYwjF0RBoWwOOBvo3aKOn0SfZMzCAo4HKoG7hnIMCzjlQHA3F14AGHA3FDsiPnG4Jc7rw8xl5YD4S+qfSFDtDvDWNZnROeheavwO/hXUtoXhaOOhRAuhRsroo4Gigt4AGvRGB3khxNFAepCujf1rpgYArIR6e2l7s+UzWNqQ4GuJBoJk1N1ma2eelOBoKOFdJcTTEP03t2xRHAzUCDXgT6CUoO2MzWtkycHZRpOcY2bUvmfxQHA0JyktxNCQYbymOhrID8gk6oYLqhMx8TXE0FNAuFEdDomfzAEMB3Qca9hwR3XNk9hEojob4+6nlspJf5lwuxdFQfArSYtcr2PEf9FWR6quQH7RwKs2eK2bHFlZmKY6GAOvqFB9BvAbhsG8rwL4txS9QfBviZ9ZMKI4G2jctPzD2IjrOA44G+izEA/tlClj7YvdnKY6G+O/AL7feAmsRIqxFyK7pwdgo0rERcDTQBqCZc0cUR0PxHoSzZ3gARwPZQd7gvLcE570pjoYI62YUR0PsnCrXFEdDhD7Anjti18wpjgb65NSyUBwNxcC0MRxwNNCvgGb1QOZ8MsXRUML+EcXRUNQDP+BooCHgh70kEfaSKI6GmAU0sz7PxklxNETYv7ZaE2N5mH5CcTSkb0KfARwKYQnQsIYjfHlan4HfIvgtxdFAo9PGdhhnEIwzFEdD2DetH8J8hOh8BHO6AHM6xdGQ6NodazvIrC1Y2d2QfxHyb7UGC7Y2onY31LNI6xlwNNBRoBl7luJoIDqPwxkABPY1qzNYzfUMD8XREFYAD6NvsHMExdFAdK0b9kzFz02R6xc4Gv9LcTS0n9V+Abe6PcdzJvw3Ebt07HKxK8ZhlfhvPXat2C3ArhuHLSbYK48IxganiAMclpeIj9ZDyCB8NULIDyDkT0B/FOgvwtdvcPzf7frwXk7sjiBoHC9wDV7gGrzANXiBaxD0AtfgBa7BC1yDF7gGL3ANXuAavMA1eIFr8ALX4APANcjT5xnzfPKC8iLyYvOS8zLz8vNK86rzGvPa87ryevKW5C3LW5m3Jm99Xl/elrztebvy9uTtyzuYdzjvWN6JvJG8M3nn8y7mXcm7nncr727eWN7DfCFfla/NN+R75Pvlh+RH5cfnp+Zn5xfml+fX5jfnd+YvzF+UvzR/ef6q/LX5G/I35W/N35G/O38gf3/+YP6R/KH84fxT+WfzR/Mv5V/Nv5F/O/9e/oP8iQJUoC7QFbgWeBUEFIQVmAoSC9ILcguKCyoL6gtaCxYUdBcsLugtWFGwumBdwcaCzQXbCnYW9BfsLThQcKjgaMHxgpMFpwvOFVwouFxwreBmwZ2C+wXjhVyhVKgp1BcaC30KgwojCmMLkwszC/MLSwurCxsL2wu7CnsKlxQuK1xZuKZwfWFf4ZbC7YW7CvcU7is8WHi48FjhicKRwjOF5wsvFl4pvF54q/Bu4VjhwyKhSFWkLTIUeRT5FYUURRXFF6UWZRcVFpUX1RY1F3UWLSxaVLS0aHnRqqK1RRuKNhVtLdpRtLtooGh/0WDRkaKhouGiU0Vni0aLLhVdLbpRdLvoXtGDooliVKwu1hW7FnsVBxSHFZuKE4vTi3OLi4sri+uLW4sXFHcXLy7uLV5RvLp4XfHG4s3F24p3FvcX7y0+UHyo+Gjx8eKTxaeLzxVfKL5cfK34ZvGd4vvF4yVciVSiKdGXGEt8SoJKIkpiS5JLMkvyS0pLqksaS9pLukp6SpaULCtZWbKmZH1JX8mWku0lu0r2lOwrOVhyuORYyYmSkZIzJedLLpZcKblecqvkbslYycNSoVRVqi01lHqU+pWGlEaVxpemlmaXFpaWl9aWNpd2li4sXVS6tHR56arStaUbSjeVbi3dUbq7dKB0f+lg6ZHSodLh0lOlZ0tHSy+VXi29UXq79F7pg9KJMlSmLtOVuZZ5lQWUhZWZyhLL0styy4rLKsvqy1rLFpR1ly0u6y1bUba6bF3ZxrLNZdvKdpb1l+0tO1B2qOxo2fGyk2Wny86VXSi7XHat7GbZnbL7ZePlXLlUrinXlxvLfcqDyiPKY8uTyzPL88tLy6vLG8vby7vKe8qXlC8rX1m+pnx9eV/5lvLt5bvK95TvKz9Yfrj8WPmJ8pHyM+Xnyy+WXym/Xn6r/G75WPnDCqFCVaGtMFR4VPhVhFREVcRXpFZkVxRWlFfUVjRXdFYsrFhUsbRiecWqirUVGyo2VWyt2FGxu2KgYn/FYMWRiqGK4YpTFWcrRisuVVytuFFxu+JexYOKiUpUqa7UVbpWelUGVIZVmioTK9MrcyuLKysr6ytbKxdUdlcuruytXFG5unJd5cbKzZXbKndW9lfurTxQeajyaOXxypOVpyvPVV6ovFx5rfJm5Z3K+5XjVVyVVKWp0lcZq3yqgqoiqmKrkqsyq/KrSquqqxqr2qu6qnqqllQtq1pZtaZqfVVf1Zaq7VW7qvZU7as6WHW46ljViaqRqjNV56suVl2pul51q+pu1VjVw2qhWlWtrTZUe1T7VYdUR1XHV6dWZ1cXVpdX11Y3V3dWL6xeVL20enn1quq11RuqN1Vvrd5Rvbt6oHp/9WD1keqh6uHqU9Vnq0erL1Vfrb5Rfbv6XvWD6okaVKOu0dW41njVBNSE1ZhqEmvSa3Jrimsqa+prWmsW1HTXLK7prVlRs7pmXc3Gms0122p21vTX7K05UHOo5mjN8ZqTNadrztVcqLlcc63mZs2dmvs147VcrVSrqdXXGmt9aoNqI2pja5NrM2vza0trq2sba9tru2p7apfULqtdWbumdn1tX+2W2u21u2r31O6rPVh7uPZY7YnakdoztedrL9Zeqb1ee6v2bu1Y7cM6oU5Vp60z1HnU+dWF1EXVxdel1mXXFdaV19XWNdd11i2sW1S3tG553aq6tXUb6jbVba3bUbe7bqBuf91g3ZG6obrhulN1Z+tG6y7VXa27UXe77l7dg7qJelSvrtfVu9Z71QfUh9Wb6hPr0+tz64vrK+vr61vrF9R31y+u761fUb+6fl39xvrN9dvqd9b31++tP1B/qP5o/fH6k/Wn68/VX6i/XH+t/mb9nfr79eMNXIPUoGnQNxgbfBqCGiIaYhuSGzIb8htKG6obGhvaG7oaehqWNCxrWNmwpmF9Q1/DlobtDbsa9jTsazjYcLjhWMOJhpGGMw3nGy42XGm43nCr4W7DWMPDRqFR1ahtNDR6NPo1hjRGNcY3pjZmNxY2ljfWNjY3djYubFzUuLRxeeOqxrWNGxo3NW5t3NG4u3GgcX/jYOORxqHG4cZTjWcbRxsvNV5tvNF4u/Fe44PGiSbUpG7SNbk2eTUFNIU1mZoSm9KbcpuKmyqb6ptamxY0dTctbuptWtG0umld08amzU3bmnY29TftbTrQdKjpaNPxppNNp5vONV1outx0relm052m+03jzVyz1Kxp1jcbm32ag5ojmmObk5szm/ObS5urmxub25u7mnualzQva17ZvKZ5fXNf85bm7c27mvc072s+2Hy4+VjzieaR5jPN55svNl9pvt58q/lu81jzwxahRdWibTG0eLT4tYS0RLXEt6S2ZLcUtpS31LY0t3S2LGxZ1LK0ZXnLqpa1LRtaNrVsbdnRsrtloGV/y2DLkZahluGWUy1nW0ZbLrVcbbnRcrvlXsuDlolW1Kpu1bW6tnq1BrSGtZpaE1vTW3Nbi1srW+tbW1sXtHa3Lm7tbV3Rurp1XevG1s2t21p3tva37m090Hqo9Wjr8daTradbz7VeaL3ceq31Zuud1vut421cm9SmadO3Gdt82oLaItpi25LbMtvy20rbqtsa29rbutp62pa0LWtb2bambX1bX9uWtu1tu9r2tO1rO9h2uO1Y24m2kbYzbefbLrZdabvedqvtbttY28N2oV3Vrm03tHu0+7WHtEe1x7entme3F7aXt9e2N7d3ti9sX9S+tH15+6r2te0b2je1b23f0b67faB9f/tg+5H2ofbh9lPtZ9tH2y+1X22/0X67/V77g/aJDtSh7tB1uHZ4dQR0hHWYOhI70jtyO4o7KjvqO1o7FnR0dyzu6O1Y0bG6Y13Hxo7NHds6dnb0d+ztONBxqONox/GOkx2nO851XOi43HGt42bHnY77HeOdXKfUqenUdxo7fTqDOiM6YzuTOzM78ztLO6s7GzvbO7s6ezqXdC7rXNm5pnN9Z1/nls7tnbs693Tu6zzYebjzWOeJzpHOM53nOy92Xum83nmr827nWOfDl4SXVC9pXzK85PGS30shL0W9FP9S6kvZLxW+VP5S7UvN/6+9d4+Pqjr3xvfs2XtPTOZ+v9/vMxloiICISBFTTDmRUpoiQhIwpRQxBxERKSJwkFJKKVKMlFLkpMChHA4iRUoROUgpcihSpEgjjRRpykFEQIqImAzvep69Z/aamdBqP+d33s/v8/aPZ+Wbb571rOtee61nrbUzbuy4CeMmjWsZN33crHFzxy0ct2Tc8nErx60Zt27cpnFbx+0Yt3vcvnEHxx0Zd3zcyXGnx50dd2HclXHXx2UbuIbyBn2DtcHdEGyIN2QaqhsGNAxuqGkY3jCyYXRDQ0Nzw+SGqQ0zGmY3zG9Y1LC0YUXDqoa1DRsaNjdsa9jZsKdhf8OhhqMNJxo6Gs40nGu42HC14UYj0yg0qhuNjfZGb2O4MdnYu7Fv48DGIY3DGusaRzWOaWxqnNg4pXFa48zGOY0LGhc3LmtsbVzd2Na4sXFL4/bGXY17Gw80Hm481tjeeKqxs/F84+XGa41dTWxTWZO2ydzkbPI3RZvSTVVN/ZsGNQ1tqm0a0VTfNLZpQtOkppam6U2zmuY2LWxa0rS8aWXTmqZ1TZuatjbtaNrdtK/pYNORpuNNJ5tON51tutB0pel6U3Y8N758vH68dbx7fHB8fHxmfPX4AeMHj68ZP3z8yPGjxzeMbx4/efzU8TPGzx4/f/yi8UvHr4DTKPxSRqH8ET8R8M3JJLyLXwSnHvgmwMgs4FcyCq4/PxUwMo+DDteMOo8jY8FYLyJjQaadXwU72/w0wMg8A2lxP8G0ngFGoQdGsQoYhR6ZVcCwAWCYLMbqjbE8GKs36mQxz/dhLFHnX/nvEZ29/EOAkfk5/2PCHOAfA4xMAHN4GnMYQMaPzClk/Gj5TxBLOYpHjMynWFI96Cg+xVg/xvy8hPn5MTDKF4BROXnEqGPCHH6KOia08x6mtRntvIfMde6fCTMIQsV1jPVl/veEWcM/Chh1PuZaCHMvhIqPUYfnfwf7xvx/AkaGRTvfgZBlMdafuUcIcwBCxZ+zScKH0fILaDkMOswN/lXy1+/z8wBjLA0y/wqMQgOxFOcx1iyIpTgvxSKMYgH/q1ws5WBIl/8A8zAY8xNG/CrmB9NiI8j8DpkIpXNc1MG0HkZ8BkIpP88jcxjr53lk/HwM9nW5mwRPkOyMJ3baIZTS+hQw/xoy2F6Kt1DnKQgVbyHTicxOZDox9VYO9o0/glDRinaiAsPAjUwGcGk9Z/uRMMa3EaYW++HN4vpRaMV2F7qh3YUnc+3OTlF5oE9iOEVmuLuLGeUrBQyLOqzMCF3AQJhnjiNznIoVwVgRihmHlsfJDPbVH2NfnQLlUs6Bvir0g76qnCM+uZjDRzA/z1CMuoQp0IGyc3dA2XMMjiR34EjyDNbhDIy1F2PNQJ0Z+MR9A5/KWzE2rJ8lGMtGMR+UMH9DB2pP+QHWYY45jsxxKlYEY0UoHWjTl7BcEoNP90uYQxuWS4nMD5FRos5WLOmPMfV2iYHW6ULLItOONdaFlttLR1G0vBDtPI12FkqjH6lV/jkIxdFPYYC/Kp7D0CAz7P4S5tsFDPSukxDmGKyZNyHMM1Az+yHMx4L8vwBhXqcbRmYMJQaeFAX2MYUBS9GMPeEFzHMz6szG/JyFUBr5qyAW58OeWYWxGGzBUajJoA7DnyHMyxDmGXgqv4yxGDEWzeCo9TT28Iexhz+NsdrAJu9Ay223ZFhkWJnB985r+N5pw7RKme2Une0YS2RmlTCFOizqsDIDrcDPwhbJMceROU7FimCsyF9jBBLy/yIgzv6a1MBvoTZULNbGb6V3JfQ6JW9lcu/K7fg+fR3fp9uzkGIA++E/YZ5FndtLmIJ3LtSGolN+BhWd4mgsP6cFTIEOvpe/hu/lFWjnU9Q5jzqflr6pRR1+OZxXglB6d6/GHP4H5nC1zPDaYqZIh0UdVmawLbTYFjnmODLHqVgRtBOhmHHIjCvU4e+gdbDP/xz76mrsP+NwvrEemXHYe7G3qB4XfgT4szOQW8LMzDFsNVq2ouVqZMxYdjuW3UwxT5YwBTr4JnoSa8MsvvVQ5zZsnfd6ZtgQ9xuSkyYI2ZDICF8nYQZDilHuKmH6FjB3os6dFJNEJkkx5ciUU8wDyDxAMc+i5Wdlhs4htsXrHHle+O9DyL6OOm7AyjnIuJEZycEb5GUI2ZEig3m+gHkWmWpkvlfC0DojhTSObBtlhrLsx/xUYeqnMPUqccwEC9wAtCMxpTrFjOJNZL4EoeJNkcH8VEJYwCwtYf6WThKZJMWUI1NOMQ8g8wDFQNm/BGXPMXQO8enGtlD2QUZsi4kcmX1xfgjZiSKDteHF2hAZTIV7Gts9x6SBwXqeWGJnENZzHfQBLog9oQ516tCyFS2LTBNfTZiL3FbAmOcy0FcswrBMZLBmFmNIMezaEuaBAgb69lEI8wz0bezheQb69r9hreYYKONyrNUcQ0oKJ/tkhs4hlrQfluLLWIp+qNOAfz0LIfOByGAON0AoMmRuDE/Kf2L9sMWM4iS216v417eReRXtvIp2rmJJJQbf5k9BmGPoWLeyU8wow/icrsMeIq4LHsIW7IOaD4kMtmAb5uHWzJ3I3CkztB2ssVLmEew/Tuw/j2CsR9DyM2iZZs6WMIU6d6LOnRSTRCZJMeXIlFPMA8g8QDH1hPkQwhzDNxDmYwjZR7JHSS3dDXUlVGKN3Ye1mkX8XXy+siIDfUP5Cy6dYwpLCrOCnmLhmPDf2Mq3ZOhY2Mq/QJsfQKj4Ber8Qh4zC5hkCVOgQ9n5ttR/IK3JmBbVD5VNdD+kdaRYmwjzGoSiDluP7Z7Adq8XGWzBOLYgzXy3hCnUuRN17qSYJDJJiilHppxiHkA7D1DMs8g8SzHQ7r/Fdq8vzTP2VScydmSc+OzcC1gYis/vvSIDuRX2oufhVsz9JcwDkH/CbMgx0pjwqjxKiKOKcrM4wogMtsWvsC0ohgsXM0U6SdRJ5hnx7TBMfjsoXsdY2zDWrRl47wzD947IfAIeAOUMCBWfUMzvS5gCHb4TdCDMMweROUgxLyLzIsV0IdNFWb4dLd8uM+iFuBu9Ip/gat0BWLgHeQfqXMf8zMf8oGdJcbKEuVjCXOePEaaGr5MZ9D7VoPdpG/YWAdqXf17wAcY2RUb5J/RHiUyEv0ba4i4IJW+PEtPagb4UpcxwtmLmb+lA7XE2CPPMi8i8SDFdyHRRzDFk6nKMYgJ/iOD9ECrSyPwZ08IURY+Z4s9oB63lGaifA1g/OYaUUdkGocRocFWyFv1sYtl7o845XL+j95L5FFPpgJD5VGbYp0qYVpoB7xy7D3pUnoF6mAthnoF6+A6EeQbqYR6EtB3FUvT74SqJ+ZQ7AgyEog6rAB0l9gdWgeXSos5FrhawyGAO12JZROZ98HopZ6O38H0cM9+HWGRsgVjvi6mrxsBMBsJ8ft4lsQbxWYqBsfoZ9DFKOaQZsY9he/XBPERuxUBdcX0gzDH4jOwR/ZDYn7uwldHryL57Cx3RE8hRnsBS32AU0/oGppVjDiJzkGJeROZFiulCpoti4NlZis+OxHAXCfMYhGw0+wbJWyM+729gPhulkl4lOgx61SLo7xVL8bZUCmidKfh8ueUeJTFRmkH9TvTBiivolajzVWzllajzmRi0cwTHqIlYh/1xZNuJJe2POpMR/xyfL3EuGhBmMPAdCxIqHhIZ9Pc+gf5enFlJzLP87Tkdsd2Vh0t6QmUxU6iD7VVJ9w1sr0psrxzzIjIvUkwXMl2U5dvR8u2UDrTgd6jRL4Le5rfRIx0RfSC0/xl18HkXqvnZjOS1LmWUfCkDuSXMwRwjjmNkpU+NY1gblr/OYNkt+G4SmefRzv2oI/ree2BwfLiG4yEy7CEYUcm48UfCVGX9DPiWwfMm+pYnZGEeMkW1hwH/8wAm538u9J2Cjg11PkCdnA+WRYbNMQoD6LAZCHv0MYKdQp8VMqDPO9Cy5A2D1hSm8rJXrdADA7FWYywtxqK8NMK3eNn/Y8aSdmEsM8Yyo8f+ScxzznOyB5kBOabobV6Pb/xHcA7wXu6NzypRZxE+UwG0rAQd8kZ7j3rHdSLTmWPIG4TosF4Iexz563FskXdhoiKDljm0nBt/YH9nArc7zxT253p8Ch7B5+K9wj7Pz8VYEbFnYqxfYp/P9bpO7HWdVM98BJn3ckyRBwbSCgm/Qy/N/YzkpSnyDEAdvok6S0En708AH9EPcAUtMmWgQ+rnd0zPa2FcK1GrmydEBvTJGg1Sz62k1KSk70AoMYVzbJx7Y6zvYixqHs53YKz60pkwlgLXfWROeycjz3J/h8z9Oabw3Y0j7WbwdvJGCKWV7x3oBV0JIXsHMveh7300bwaMjIP/N6LfCaHkKX1PGE7sfFGA3Vhx72Yp2vkd2hF3Yf6Caa3GtFxUWvfKaSlQR/kK+mD/gjr/Cqlwf4FQ2q24zv+MMAYIpZnnCYy1H2M5sVztmJ/jmB9xZ2Qc7nqU4w4C+kUVZsQ+CBXi81WNzAPIiB7OKiz7fyCPvi/lUsDCZQiVS1GnjW+FUQJCZUL04UPe+FkQiqOE8nbIvzAI6+12jPUDrI3BWPYfIDMYbf4XpjU4e4Ap9GOLnu13saTvYEnFGUgG6/AltJNBnQI/Nubnl5jWfNT5pTQi/RjGKAjpEYnbgamLe+ule9C/QGY9xfwRvehmmWFVmLoJ01IBI9yAWe5t6AdW2ZHZCO+FsjH4hloBDO/B1rkJ4yH3BjDcw/C+4B+C8Ye7A55u4Y+go3oNdISfop060FHVgI5QhiNAyd6otG/1B3nfqofdkxKvvnIneOaFfri7txN1Ss8niDt0XdQOXQ0yLyBTJb0v6HcK9g30/DvEXRh8v7+FsQTJ1/0NUiIORrmyT6FWVRyWdAV3GmqMW5OrMba9JPUF0IIqA75TxP2mx/BJ+QT7oTsbBF5Vh2Wvy+tMUfUiZeyGML/n68A6dOQZG+p8gDq5N6wDGQf1hoW/roEwv9MHf/13CPM13wtT7yW/T+GvhHHkmQD8lfsn1JF2hTA//4Q6Aam9emF79WLknREHMo4co/gIn5T1ghUw6og7oaepndBnsX5wPGGfzYahlvB5HyW4Gck/X/AUXMv2hTrB/dwf465ryZxEXGWTVoad2ddRRyyXGXfbn8R2F9/vU4QUfpkmBTh7FkZOAbyp70LIPoOMt3gvUvEp6myDkDzdREfxGs6Wf4xz42+Llql51JTukyQcpEow8CWS9YBRZxDm+RDOowbhe6eQgTXpDCzFN7AUPeytY6xC5tFipvtQiU4FUzyL65lRYp73Y57FeUs71mEX1qHY5xdiDl/AHIptuhDHsRew7Asxhwtxv+k07jf1pPPVEqaiZH4I+akqebrpHecRmFbhHjTURuH+MugwOKq8jKWQmAKd0lgkdSXu4AvHcIcO96CVT0PZhYeh7DmG3qdGy21YP69h/fS0B11fwjxawlQwud3bZnqvFp+C02hZZO4uYej93K9iWoUMrP07MdbX8MRL6e5tJ85tOlUv42jzBVmnrByZhTJD28FYn2LZ9cj0tOdbX8I8WsJA2Qtn+DUlTKkOMONwF1iF8/lx0gwEdKSdWUhduRZyqHJhC67FFlyLY7gLz4atxRobhqWwYq2Kc5Jq7M/rsT9L+7BYdvEcSG5HFXyVGyHM7ajSb3MseyED7X4fega+BKE00xN9BeOREefqvZAxo/egFzIDuLcJ83X+BWLnKhWrkooVwLXw13EFJPaNu+Cvwmi0c5e0CvgjpAUh68zC+ZD3+Y9xNvgxI3mEFIPR5kMQS4HnxxRXhDvAoyjAW+YKZacP2ongW+9XgPk5yPxKyuHH6AN5jMl5PGgvhOiXCIDfgP216D3o/hRCiMVewvw8JK9TuHkwoyZzfrDzPJ4Nu4Znw8SV70uAlQs4WC+/hLOdszDzUa2CkBfPxTFQLrIWJjMZdhfY4UfB3EYYDgxvR8uXij3Jkt/vOdkn04P3qdS/Qa8QcVxVOsBrIdzDp/I+YepMIHtfN6y5Xi/2ebK3qWCe5oZQbJ2iFSJ6w9ArwoleLJzt/CeW4qToGcjqSSjm9gXZN8jfgNmOahXUm1g/pR5XyUtzDP0b4prxE/4SYWZAWOAhnyF7yMnKF3R2QEh7gAmT9wCTlS/8dRGEt/KLknJdwnJdYgq9c5zsnVNMwbQqZTuEgbR8lJ0I2kGdW3mNFMeh5yifxP5zPNsfeKz5PqrJ+ViP8B/CUwAh+0g3PCM6wNxAZHRoh+6ZP4GZDKmfY+g9OMb05D1QSi0IOsfReyOW68/YphbcicC2YC5C71U8g+EOTB2fNeUefOLmACM9TU9ITxP09jrYBeCPgAdYiXviyvvRVzkK83A/9vnruM79ENe513G2U/CcYikKnjjsY6L/uQ1D0dv8CI4bkzDEsxmFvpRuWN0Pp069DsfaoJlM9uvFOjhmlu5oFDA4hhcyJbFwjkQzTnH+Q7WFpoRR4ixlgmoYwZ9AmNubwNZRyq3DPo1jC73LEEHfu8SIPhnVfcBA2KPOfSVMRYmPqKLEwwA5fL94lCCjOtQhev7Z2/BNRDGK96F+irz69bgXAKeevgNhjinQKY0Fs6Yv4hpzMowSyi9iH/sirisvgh8yx6DP6iLW7RfF2sA+vwf3gHraC6gvYR4tYSryY+94cewVRy20/JZoWfS045PVCUyPfvX6QkbRiLOUlRjrCHpTS73oKzHWSuGHDHjadbKOcBWZqTJD28FYAWEtPKewAurBrz5P1CnwtD9axDwhlr3A71dTwhTruLC3dKKXz4xePmleV3D6Gmr+U2zB17AOJe83fYobc3gC63kOlusE2jmBO6oX0Wt9QnpSQOeX1A4deq3Zi7TXumBsqS9hHi15LqA2vir8C2FsEEr7Dp+Cz1+o5l9iZN/77TiKvpRPvXQ/9x4VzF5+LpBVv+h1ZL/NZ0isLXCugMUTC6wWmYHI4Bly1sJ/idj5C3c3I92tICW9hzCPcv8JGHWe5mthFckvAYzM/WjnPrQjrm5+hMz14rSUH8lpKV5HZjKecxBPVX2LH0piPcXtBYw6vwFGuQUYxW+Q2YyxHsZY4pnbE5AffijmZ5pUCljnzsSTRWIp3Ih9ECrEtfkc0GGvIrMLY7EY627UxDMDymHACA8DoxyGOg+hThvqvCOewME8n8U8o1dWaQCG7wZGaZBm71AbJ7Ds4nzeiOdbHkI7RvTXlZ5CeRVL+h35HIjiAtrxox0vpSOdFcH8TIW3JHeBg94yFdOq5/uDT5jbzhR4gLkxWPY/im1RcobhF8jcXsKspZhleFLlWUz9NDDCYDjhUBbFExqTkNmPDJ58EHDdzf0Eys7/APOA94C4j8E/xv8F/XV4Kph/H2v+BPqu0eso4M0g1T+jv070QpSc2JTOs22Rz7P1cNKp5JyMsh+cdeG/j2cF8RxaD6f7ZmGsp6nTfSwydyEjnkMrPKGEfQPP0jwjnpgSTxJinlulcyDgjRwMtVcWxTNRYo21g/epbBv660RPxcSS1PviyZnl6PkfhcwInjyz3CvcKzge3sv0dMZMrLGZBSdaH8I6fChfh+K5yhcLzlWCzlII8zsaYGF/wblBsPAd1LlVzT8CfyXMQzmmx/NaDyHzUI7p8VzTQ8g8lO/Pv8an4HYIFb9GHfHM5BPUmcnxWD9rsH7GS/cmMrgXkGFypzUKngLUCeEpnSY8sdnTHpDYynCq04k6YrnwjBwXxhOSZ8V65u8H/4+0uwTeuZH8aPCK8AbAODvt4bQhT+ZOXBXokKcbdH6Eo0odjod3i5bpfavucyR0Y57nYH7Ec8IFJ4fxPVjIwNunCmOdwlg9nN0VPVQFzKMlTL8ipgbfy3SN/bmEeRMZ8TTUw/JpKNLny7HPl+f7fB3WcxBzKJ2Mpc/KYg7r8HTWE3ierSedu0sYSL1wP66ix6ebPnfqx7RoJonv7sITpPDGfxVHla9hT5CYAp3SWDDzxBNoQhhn9bizRpg0nDKFsucY6txpL8zPQ1g/fbB+ejpBWl/CPFrEPIK1gU8lZy94KqF1voutc0tGPlcp7vAWML2xpL+AWOwHGKv0zOQvMNYvBLJ+V35PGCvrqGYgc0VmaDtSPUN+JiPT07nK+hLm0RIG2r1wR7WmhCnWaULGifunT+G5SjzZWHjWEf1190IOhaHYgtLJRur04/1ij8JSvIotKPU67M8DsT9L5xhRZzOWVDp/iKPoV+izhQXjWH0J82j+KXgCZyD3iLWB5+dfw5ON4tnme+GEp7BX0OTyTFJ/Fkc2jTyyCY/jG+Tx/Aj5CfrQNBBKngHRq1YpetWQiSIzARnJ10StjkXfxUt4JnA2N4aRfF+K/dwpwvwamf3ZKxgLfBc30VMhnqHqjd65P6O3rbfkl4C0vJiW8q8ymCtpdvoyeiGexVK8TDHfLWG+IjOsC+3Uox3cp1YkcVV7HMMk5rAX/51cDnOnEUpu0Yo1dp9cY4rzcLaNC6Gd8+j7usw9TJjbud8Clur5CNbzEayNOxjJV1m0fqcYnJPcjj4c9NIocH9Zcbu8EicMnJJSUQzuzEqr9T/IZ/kUP0QPiRo9OT9E5ggyHmSOIMPC92gVCzDEm63KMvDHct/mLhDNfeChImtqYlP4BoT5VTbFQLmK1t39mJ5O05Uy1XCfhfsy3moRvd9hbMHj8g1i5VD0955Dfijq/A6Z/dyDgJE5jD7q36H/+TDkR/EbrPNXsE6mSCsXKPsrWHaJQZ0vo87bWPNTMBU3hMxF2EOkGUUoGyLhCOwD7yMzAu2IzCKK+Qi9fLvQy/eRzHAuiilc40PqcfQTfh89ir/GtMYh80tkzgHD/BpXlBsx1KHOclxpDkJGjd65h2CFyL4IoeI5TKtwjQ9ex9HYMz1YA6PFWRzmcA+E0rzOjzo1qCPeke/EFv851ph0eg0w/zvUkdbCeLZ5u+izQuYk2hEw1klkSr18NHM+25VjJE/p85BniZkjMWqmh91SicH6YcWd628jMwB1XhNXrDhqzYdQsRlrQ9zZf0c+46G4wT1GGBP3VcDSSPJtwozAXieeeElyJ0jZeX41weiBYTNY0ruxNsTzG+vRJ7MKn+WR2Drv402uXRAq3sc+tgZr9WklrDrXoJ21OCJ1imMm7p58hpLyt8OoK7wFtcS9RDFvINMJJeWjyCxEb3z0Jhm1lM/j+vRPsD5Vop+EzNtxTwotvwl9THkJdPhvo84lGOe5J+Cv/Hv8TMCo8wQ+gy/jM/4E2vkKMn/EVvsKlsuBO/KT8FyKuDfxMe7s38DzLeJXDjKY+gSwzGZwzBQZo8RAe5mwxn4EI7D4jQWlD3oFvxifOx8yDngehX/C5xfTYo3413ewhxsx9Xe4Dga+IdABGHW+AF/p5iogZL/QM6PYinYew364tec3kTQafyD5TqGv9sVeUYd8X4z1IfYWHzIfIvMUlute7Ani2Z6TWK7fYJ7x2WEHYKyvo7UByIzCd9M27JmjqHLt40bny3Uvtw1W+hysrcQbGUM5uJG6Wvk2YGRWoM4fUQfPpSgbsQ5/j6XD88aKDiz7CSx7BzVz+AY1c4gqLcBAKO0yfICxPsRY4j2yT5F5E5lPZYa8T2VmE+r8GJlNaPkeLDu+d9h7kOnHLSTMEgjFO2vsh4AFBhmsVfbL/MtEZy2E7JezZBXPcmhnJNrBMzlKHAmFJ7D+PdJM+CDONyB1cZa7hXsd3wWvA5bGcCj1ZWz3ldK4AXXVgIy427UQ7YxEOwuldwGk8i62+0dSmx7EseVgrk1La4w9hiPtDzHPx5AZj7EiGGs8MrijwYXwTbcIGfHWRiXOx3BHQ3GAh9EPT70qlklvc9ip+QM+ub+U5i0Ec7vwDfUKxSyiTpV/iPqb8P31rNSf/xnnhzKD7zgl7gEpupB5Bt5ESgu+iV6X3wXKV3Hk/y/xDcI9Abse3B8A4zuuFc/jJSEUv9FB0gI/5H6snw9x/Pm60IeU4nk8UfMfqCM+cUbqiaOZ2XK5lG/J5WIf5QjPDUfNR1FnMjKDkZks13N+5yh/Oya/KwRvtAlQz7mbJsiUzCoLdk+Y0vsOOB/77DMrqhQ9necvmW/ciyP8IewJAtZzoX8edE4gMweZEyVv6udLd9+o/LxN5XADD6NoN77Rbhe9PcW7k2ROTt6w7HUcx0TmZWDIuJpnSmOV3mqR1ini3aWXephZiTksPpn/a24JAz4Q6FG/Lr0dQ1Zt//ivIP9v/lcQm+Ka4mOGUXyq6GJYlmEVDMfyrIoR2ApWzdzGGlgjU8FaWRujYV2sm9GxfjbAGNg4m2BMbIbtxVjYn7I/ZWzKOuX9jJ2/j69lnPzj/AzGze/n9zNebUAbYHzakHYE49d+VdvI1GknaBcxD2pXaPcx87W/0V5iXtJ+qP2EOcH8kWGUc4gsILKYyDIirURWE2kjAt6MLeTndiK7iOwlcoDIYSLHiLQTOUWkk8h5IpeJXCPSxZBCESkjoiViZljOScRPcJRImuAqIv0JHkRkKJFaIiOI1BMZS2QCkUlEWohMJzKLyFwG3sQMebYYbjmRlUTWEFlHbG0iP7cS2UFkN5F9RA4SOULkOJGTRE4TOUvkApErRK4TyTIMzxEpJ6InYmVY3k0kCP8di0iGgZ0jlh9AZDCRGiLDiYwkMppIA5FmIpOJTCUyg8hsIvOJLCKylMgKIquIrCWygchmIttIWjuJ7CGyn8ghIkeJnCB/6yByhsg58vtFBk4AMfwNhgwXREggqBlWMBKxE+wlEiaSJNKbSF8iA8nfhhAZRqSOyCjCjSHSRN5psCsxhXDTiMwkHGl/gbS/QNpfIO0vkPYXSPsLpP2FjURI+wuk/QXS/gJpf4G0v0DaXyDtL5D2F0j7C6T9BdL+Aml/gbS/QNpfRdpfRdpfRdpfZSbiJELaX0XaX5UmUkWEtL+KtL+KtL+KtL+KtL+KtL+KtL+KtL+KtL+KtL+KtL+KtL+KtL9qIcOqSPurSPurVhJM2l+1jghpfxVpfxVpfxVpfxVpfxVpfxVpfxVpfxVpfxVpfxVpfxVpfxVpfxVpfxVp/zLS/mWk/ctI+5dZibiJBInEiWSIVBMZQGQwkRoiw4mMJDKaSAORZiKTiUwlQtq/bDb5OZ/IIiJLiawgsorIWiIbiGwmQmbH2Qe5O0k4Bs70ZSsQlyOuRlxdjJkFSvLey/ah/voFrg5Cfi7i6SSs4p9HfCdiUSeF+MsYN03CjGT5q2hnDvwV9cdycQhJ3yaaN3+WC0nvm5UPlTcxD/B/hrJmLgwh/zgJt6GFF8ByN+LuVzGV+cg/jFjMeR8JD8LUHyvBw4r4PiLGFPtwGmTuQXwX4ocKcfe7UN7u07ADQ8ouWxbxFyTLKdR/EOvhdtR5qAh/AVMUwzrlXyDkA1BXN/+t6K+5MIHhojwj5rl3gc7PqLAtH/a5OQuxGNoxfBb5f6MsbMnbqebuwHx+C9vuHmzfSVjGe/JlzFnYIsdV3kTNSsTvYg1UYKxhyD+St191czPWEtYzzCgJ1iG+G/UzmMpYSv+dfNgHw2rUrwb97t9CT+v+LcyqCmqsGu1XS/b7ov2JUF7EvRFXcQPyfaYK+S9IfF/MczGm7fTBuFVSf6Pt0Lys3w/7Zz/+YSzjAEwLcB/lSox1oBiL/ROfuz58Wwlei/hICV6CeHcRrrrZLtdJdnC+Jqukp2A56t/+P4Tv7BHnxhOqLFIZ6bjTbxEuIGEvDPsUhHf2GH5B6mNhDO+letodiJuLcD/s7f34XzKKXst6tTBsr0OMmr1WcbLidMXZigsVVyquV2TVnLpcrVdb1W51UB1XZ9TV6gHqweoa9XD1SPVodYO6WT1ZPVU9Qz1bPV+9SL1UvUK9Sr1WvUG9Wb1NvVO9R71ffUh9VH1C3aE+oz6nvqi+qr6hYTSCRq0xauwaryasSWp6a/pqBmqGaIZp6jSjNGM0TZqJmimaaZqZmjmaBZrFmmWaVs1qTZtmo2aLZrtml2av5oDmsOaYpl1zStOpOa+5rLmm6dKy2jKtVmvWOrV+bVSb1lZp+2sHaYdqa7UjtPXasWTWNknbop2unaWdq12oXaJdrl2pXaNdp92k3ardod2t3ac9qD2iPa49qT2tPau9oL2iva7N6jhduU6vs+rcuqAursvoqnUDdIN1NbrhupG60boGXbNusm6qboZutm6+bpFuqW6FbpVurW6DbrNum26nbo9uv+6Q7qjuhK5Dd0Z3TndRd1V3Q8/oBb1ab9Tb9V59WJ/U99b31Q/UD9EP09fpR+nH6Jv0E/VT9NP0M/Vz9Av0i/XL9K361fo2/Ub9Fv12/S79Xv0B/WH9MX27/pS+U39ef1l/Td9lYA1lBq3BbHAa/IaoIW2oMvQ3DDIMNdQaRhjqDWMNEwyTDC2G6YZZhrmGhYYlhuWGlYY1hnWGTYathh2G3YZ9hoOGI4bjhpOG04azhguGK4brhqyRM5Yb9Uar0W0MGuPGjLHaOMA42FhjHG4caRxtbDA2GycbpxpnGGcb5xsXGZcaVxhXGdcaNxg3G7cZdxr3GPcbDxmPGk8YO4xnjOeMF41XjTdMjEkwqU1Gk93kNYVNSVNvU1/TQNMQ0zBTnWmUaYypyTTRNMU0zTTTNMe0wLTYtMzUalptajNtNG0xbTftMu01HTAdNh0ztZtOmTpN502XTddMXWbWXGbWms1mp9lvjprT5ipzf/Mg81BzrXmEud481jzBPMncYp5unmWea15oXmJebl5pXmNeZ95k3mreYd5t3mc+aD5iPm4+aT5tPmu+YL5ivm7OWjhLuUVvsVrclqAlbslYqi0DLIMtNZbhlpGW0ZYGS7NlsmWqZYZltmW+ZZFlqWWFZZVlrWWDZbNlm2WnZY9lv+WQ5ajlhKXDcsZyznLRctVyw8pYBavaarTarV5r2Jq09rb2tQ60DrEOs9ZZR1nHWJusE61TrNOsM61zrAusi63LrK3W1dY260brFut26y7rXusB62HrMWu79ZS103reetl6zdplY21lNq3NbHPa/LaoLW2rsvW3DbINtdXaRtjqbWNtE2yTbC226bZZtrm2hbYltuW2lbY1tnW2Tbatth223bZ9toO2I7bjtpO207aztgu2K7brtqyds5fb9Xar3W0P2uP2jL3aPsA+2F5jH24faR9tb7A32yfbp9pn2Gfb59sX2ZfaV9hX2dfaN9g327fZd9r32PfbD9mP2k/YO+xn7OfsF+1X7TccjENwqB1Gh93hdYQdSUdvR1/HQMcQxzBHnWOUY4yjyTHRMcUxzTHTMcexwLHYsczR6ljtaHNsdGxxbHfscux1HHAcdhxztDtOOTod5x2XHdccXU7WWebUOs1Op9PvjDrTzipnf+cg51BnrXOEs9451jnBOcnZ4pzunOWc61zoXOJc7lzpXONc59zk3Orc4dzt3Oc86DziPO486TztPOu84LzivO7MujhXuUvvsrrcrqAr7sq4ql0DXINdNa7hrpGu0a4GV7Nrsmuqa4Zrtmu+a5FrqWuFa5VrrWuDa7Nrm2una49rv+uQ66jrhKvDdcZ1znXRddV1w824BbfabXTb3V532J1093b3dQ90D3EPc9e5R7nHuJvcE91T3NPcM91z3Avci93L3K3u1e4290b3Fvd29y73XvcB92H3MXe7+5S7033efdl9zd3lYT1lHq3H7HF6/J6oJ+2p8vT3DPIM9dR6RnjqPWM9EzyTPC2e6Z5ZnrmehZ4lnuWelZ41nnWeTZ6tnh2e3Z59noOeI57jnpOe056zngueK57rnqyX85Z79V6r1+0NeuPejLfaO8A72FvjHe4d6R3tbfA2eyd7p3pneGd753sXeZd6V3hXedd6N3g3e7d5d3r3ePd7D3mPek94O7xnvOe8F71XvTd8jE/wqX1Gn93n9YV9SV9vX1/fQN8Q3zBfnW+Ub4yvyTfRN8U3zTfTN8e3wLfYt8zX6lvta/Nt9G3xbfft8u31HfAd9h3ztftO+Tp9532Xfdd8XX7WX+bX+s1+p9/vj/rT/ip/f/8g/1B/rX+Ev94/1j/BP8nf4p/un+Wf61/oX+Jf7l/pX+Nf59/k3+rf4d/t3+c/6D/iP+4/6T/tP+u/4L/iv+7PBrhAeUAfsAbcgWAgHsgEqgMDAoMDNYHhgZGB0YGGQHNgcmBqYEZgdmB+YFFgaWBFYFVgbWBDYHNgW2BnYE9gf+BQ4GjgRKAjcCZwLnAxcDVwI8gEhaA6aAzag95gOJgM9g72DQ4MDgkOC9YFRwXHBJuCE4NTgtOCM4NzgguCi4PLgq3B1cG24MbgluD24K7g3uCB4OHgsWB78FSwM3g+eDl4LdgVYkNlIW3IHHKG/KFoKB2qCvUPDQoNDdWGRoTqQ2NDE0KTQi2h6aFZobmhhaEloeWhlaE1oXWhTaGtoR2h3aF9oYOhI6HjoZOh06GzoQuhK6HroWyYC5eH9WFr2B0OhuPhTLg6PCA8OFwTHh4eGR4dbgg3hyeHp4ZnhGeH54cXhZeGV4RXhdeGN4Q3h7eFd4b3hPeHD4WPhk+EO8JnwufCF8NXwzciTESIqCPGiD3ijYQjyUjvSN/IwMiQyLBIXWRUZEykKTIxMiUyLTIzMieyILI4sizSGlkdaYtsjGyJbI/siuyNHIgcjhyLtEdORToj5yOXI9ciXVE2WhbVRs1RZ9QfjUbT0apo/+ig6NBobXREtD46NjohOinaEp0enRWdG10YXRJdHl0ZXRNdF90U3RrdEd0d3Rc9GD0SPR49GT0dPRu9EL0SvR7NxrhYeUwfs8bcsWAsHsvEqmMDYoNjNbHhsZGx0bGGWHNscmxqbEZsdmx+bFFsaWxFbFVsbWxDbHNsW2xnbE9sf+xQ7GjsRKwjdiZ2LnYxdjV2I87Ehbg6bozb4954OJ6M9473jQ+MD4kPi9fFR8XHxJviE+NT4tPiM+Nz4gvii+PL4q3x1fG2+Mb4lvj2+K743viB+OH4sXh7/FS8M34+fjl+Ld6VYBNlCW3CnHAm/IloIp2oSvRPDEoMTdQmRiTqE2MTExKTEi2J6YlZibmJhYklieWJlYk1iXWJTYmtiR2J3Yl9iYOJI4njiZOJ04mziQuJK4nriWySS5Yn9Ulr0p0MJuPJTLI6OSA5OFmTHJ4cmRydbEg2JycnpyZnJGcn5ycXJZcmVyRXJdcmNyQ3J7cldyb3JPcnDyWPJk8kO5JnkueSF5NXkzdSTEpIqVPGlD3lTYVTyVTvVN/UwNSQ1LBUXWpUakyqKTUxNSU1LTUzNSe1ILU4tSzVmlqdakttTG1JbU/tSu1NHUgdTh1LtadOpTpT51OXU9dSXWk2XZbWps1pZ9qfjqbT6ap0//Sg9NB0bXpEuj49Nj0hPSndkp6enpWem16YXpJenl6ZXpNel96U3prekd6d3pc+mD6SPp4+mT6dPpu+kL6Svp7OVnKV5ZX6SmuluzJYGa/MVFZXDqgcXFlTObxyZOXoyobK5srJlVMrZ1TOrpxfuahyaeWKylWVays3VG6u3Fa5s3JP5f7KQ5VHK09UdlSeqTxXebHyauWNDJMRMuqMMWPPeDPhTDLTO9M3MzAzJDMsU5cZlRmTacpMzEzJTMvMzMzJLMgszizLtGZWZ9oyGzNbMtszuzJ7MwcyhzPHMu2ZU5nOzPnM5cy1TFcvtldZL20vcy9nL3+vaK90r6pe/XsN6jW0V22vEb3qe5G1JfOR0g9h9hwJ+ymHQQhYUSuAX72BIWt+ZqaKrBwUJsQd/EkSvpt9ModzvHAojzepQoX6ClP2j6hzndJfR+H1FL6CuArTbczjDqEM7SyQscRfzuNNqrtK9M9T6Yr8v1N4cw6zpzm45foM7iidxhugdTfh+wyn8UyXhFEnxyspbCjSeab797Id/ALzafgOW5HO75Bne+al/PTJ50HKm6Tzat5+Dn8bdQbkdR7N3ob8k0X2c/zynE2mA842MB1wWo/UydcgvPl9xHtkLOpIfBOFtxTrZAXKjgHxz0t0ypBvLeHVFG6W8yDmTeS7r8n2JTwRdeqpuBOw771VYv9p5N+nbGYQfwv5Z6lyDaPiZmTMn6d0+hfrZB2UHQ/q3FWi40LeX8L7KPwdOQ9i3iT+Ntm+hNsQP0npPIN8Y4n95cg/nrNJ+sO3sA/YsT98HfvJM9jfrDJGHQnzOykdoUjnme5XZDvZfahTUaIj9tWLJfxrVH4C+TxIeZN0/j1vP4cnoU48r/NodzfyXyqyn+Pn5G1quQ0kvLN7ZDHGL3Tl8HUZCwt71qcxfsfpb+jgHajLEt7+t/UL7GtvYVO2MxrPo67IXpIx9AF2NP8HGQsuCn9bxlLcmxR+EHVGleiMo/B42b7I45dtCvW/TOHZMu4+jfYrS/SXoZ1DVFl2o045hcVyvUeVJU7hxymbor5TxtkZqDOhWCc7k8KzZfsij+fNCvUnUvh5GcONdWL/zhL9f0c77fmyaPFrgXd2P1aM+Q4ZCzyFX+5Zn8b45aW/oQP2FVdL07qVfoH96N/Ks2IifLFK0XZzE2DoP3m8Qcao83b2AoXvz+vk8OAi/Ta4m0P43ZTNnvFUOq6wAnD3J5Sdr8jpdn/EwK1t8nZQtN/cT3ClMDuPdaoyGUs6Rhln4R6NTjifx/2ESYX6rC77GNrMUvbP3wJTcYU/YNw4ZedpCpNZFjuOG070d2Z/QHAZnNnIYUFP8dvzWNLvvkTFnZHHtd2Livgyfl0uruKq0ELhmjzO8muL7Us6DTLmL1N5e7FEH8aZqDAnz9+tfB1xCvPgoXBzHhv58jyW9LsPU3FNeVzbPbyIL+Ou5+KSvP2Kws9SaTHF9iX+55T+F/J8FMbnIn24d++W2gV4Tgk3jKZlrf8X8Qo4Z8j+BselFTi2SJj/GuDsLFkH5iQ5nQKMOvw7VNyPKJs1FP+gjLl3KaxFjG8f/iyF+1J50MrpijoFWMzDHiruCRkLMYofKGNuXx5zyuegTnBu8H8P/4+0qZLl5sMpQbgRqWRxXSBhkc9CyAojinWy0ygdW4mdSbewU1esU2znf6pcnIMjc3XlXTdnA4YxJIeF7/fEs7/h4MRaVOp7XTKGbzf1wKO+4pLM5zDo07yo/3nzo4hD/bBcN7xr4sJXKLzzFvxdFN5C4U0ypmzWwpl2MZ9kzX4HhR8r5rOtiOMU/y0Kf0PGos0sfNdiHncfjF03nwcMe6s5LNxWzMO6g+BXKf4mhT+VsWgzC19Ra+W+iWWB056t/E9lDOvrnng8vZ/D1yncJWPZJvsz7j1cC0z438UKE/o35mF9mvg1FIb6n5ddL+uIWFVRrJ+tRZ2PS/iXKdxfjot25uG3I3ai/jzeJGPuJ1jnK2QdCS8t1sf7OPOEWSX8OgrH5Lhgh5R9Gpb93v9drHiD/zOOFTCjeANOIOcwftVZwjhfzfFEX1nWvQLr9vme20jYKGOVleKfp+pZ0XM9C0YKL6CwIl/nb8CcgeTHiXluljE/hMJfozDRV27uHkqYlXjPayXcKWPHC1+g8PfyWNT5bdaA/G0lPNzh5SAtUoeNefwo6pfynwU/2n3074+LNzdzWFeoQ+rNS9V/lmqXiXks6uyEdT3hvSX8U7fg7UX2P09aQknc93rEJtWPi/id2X+hMPQuU5mN0oEWv0Tl4RKVh0u0DlXeQv6pW/D2IvufJy2hJO57PWKxvAU8Vd5LVHnFd+tpDv4b4OmbcEb9Z4KHwt/LY9RR2sBnyP4M3ilFfF/sM4OwzzyQx4+ifin/WXCuP/9dcbP/RGGhSCeJ37jYg3MDE949+Tex3rh3crhAp5GDMeHO7LXPh2GsuJUO0yEMgRQlH+ZzFF4qY9Voikd9GDeK4tI4Q+FWCv+AsvlAsX52ZEncPCZ5zmCev/L5sFT2nnV+yuFXd2BfQPFTSCuHC/gtedzEkXFYcQTz08S/JmORz/4CsDCX4uOIH0b9lTIW+ezjqP/VHM8auN6YFniZDLiWkbDEgw/TgF/qQJ68C2DeeOdNrYy7Ydb6Bn6dJsdfKNbBudwbQm1JXFiVv6HSyrwwOodzfnWpXSZSewQ031SsI/r8C/z8lH9eNZjSP0j51duKseSTp/nzJfqeYr867Q8X3qTSuieHSV0dwDpRybi7N2DlGoq/UaIzDettdAkfx3pLyjw/PYfZ8TwZM5XCzfnw5uX+O4cVregfeOPmbsI4+Tfz/Dw4zSnNGS6J/gfJh99AwvX4HTwb3y3rcOCLmJd9rAjXchyEWfjOgwZuOUl8nIM7ra0QV/kOrtf+vZjn9Pz+HM98KICdqTeXIW68BaZ08D4OYsV2/H92aJPM55fl8RtYRiw7wcY8pvJAyi6+HxdguZ6SMeQth8U1SKlOgf5KSv9LFPb3rAO3wPI6Qyn+EsWbKGzuMd1GDr6GzWW/iXF/hjyPOnfJmF+Qw2yUP9CzjoxJO35d5gUVZec0hSkd/l8o/B6Fn6PwMQq/1WMeGjlck2bBi7uTw7dA9hF81mCsvpQ9DD2TOydjPkThP+WwGJfGTAuOn7Xcsp50aJuEn4HpDsrj9dkn0P5oKq0Hiuyvz+4g4bOQTzEtMW8Szo1Rd8l7gtLY8pY8Xon7jBLeI2N6P1SyI+qoeuZpm/Q+acE4OYKy85Vi/e5JyEcpHXrfUxwDB8p7fFJZGuXxUNo3FMfGYcX7hgV7haL+llvwjcVxxX3PgnH4JKX/h2L97u8hv5XSyY/bikvsByRs6N4JbYf/kepSN2iuV34iY66MwjdzWIpLYeYg2FHUsh/3pEPbpNMtyMN6OHudT+vxnvTFfIppER1HPl26z19iL+XjtiofwfUdjKKteI9SxI3sdnzWAD+phDf7EUnnBUo/j0k7PkD1hzFUfztD1e2f8nX7X5w3b5PGJiX8H8/lN9+EuoJzIIram+AzP43/Ey13LuKafD6Br8mdKyDpxhh5bhCT+zN8AUAxTeqHmxj5nb6J6id5HWLzjLznyzDUfnFNbj9XkcX/qJLb19jE5PzqBb4XyTeC63TJX1HkoyjwFdC+mnmU/6RgbS7PrwrnP/L8pGD+MAr2wnLjjDCNapeP5H7OzZH6CcvwhkcNjzKMYbqB9DXjJMtAhrUr7Ur2947/dHSw7UTjNuNtRg3DGHXGBMMbexvvYfzGWuM3mWo7b7+NGWmvsEeYr9vT9ruZafYv2huYhY5PnVZmHQM3ClkiZUS0RMxEnET8RKJE0kSqSL30Jz8HEYF72rXk5wgi8N2lseTnBCKTiLQQIflTziIyl+CFRJYQWU5kJRFSfuU68nMTEfjm4w7yczeRfUQOEjlC5DgRMjYoSQsrzxK5QOQK+f06+ZllGJi3cOUwCyHYSsQN3xojP+NEyNjBVZOfA4gMhm+dwM1vgkcSga/BNZCfzUTg/jd8FWcGwbOJzCeyiMhSIiuIrCKylsgGIpuJbCOyk8geIvuJHCJylMgJIqQdYZ1J3kUMd5HIVSI3GIbMzRj4N1+8moiRiJ2IF/6nBPmZJEJmlHxf8nMgEbJO4oeRn3VERhEZQ4TMm+FGDD+F4GlEZhKZQ2QBkcWEX0Z+thJZTXAb+bmRyBYi24nsIkLaFeYM/GHy8xiRdiJk7sJ3kp/niZCZPTyvfBfDCKT94TyUQNqfzFcYWMeT+Q9D3iUMflWLtL9A2l8g7Q9zHrJOYMi7iIH/RgrfERNI+wuk/QXS/sJ0IrOIkPYXSPsLpP0F0v4CaX9hDRHS/gJpf2ErEdL+Aml/gbQ/zPUF+GYDaX/hJBHS/gJpf4G0P5z5Ekj7C6T9VRyRciKk/VWk/VVuIqT9VaT9VRkipP1VpP3JOoJRkfZXkfZXkfYn61VGRdpfRdpfNZnIVCKk/VVkFU2a6gYVtmJ4kMK3Cl/8u5jSv/7qc6bVXMIsKdKvulVcxf2fIbd/X7k+b9y/XjMQ6iC8+WGxJmGKsfkWoajzDob/zaylWpZu3//Ntv7bpf5bbV0c3rKtmfn/D7f1X69h8VnQfoa26PgMOp/XZlF/q2yvXMOwGSOjZt+umFgxpWJaxcyKORULKhZXLKtorVhd0VaxsWJLxfaKXRV7Kw5UHK44VtFecaqis+J8xeWKaxVdalZdptaqzWqn2q+OqtPqKnV/9SD1UHWteoS6Xj1WPUE9Sd2inq6epZ6rXqheol6uXqleo16n3qTeqt6h3q3epz6oPqI+rj6pPq0+q76gvqK+rs5qOE25Rq+xatyaoCauyWiqNQM0gzU1muGakZrRmgZNs2ayZqpmhma2Zr5mkWapZoVmlWatZoNms2abZqdmj2a/5pDmqOaEpkNzRnNOc1FzVXNDy2gFrVpr1Nq1Xm1Ym9T21vbVDtQO0Q7T1mlHacdom7QTtVO007QztXO0C7SLtcu0rdrV2jbtRu0W7XbtLu1e7QHtYe0xbbv2lLZTe157WXtN26VjdWU6rc6sc+r8uqguravS9dcN0g3V1epG6Op1Y3UTdJN0Lbrpulm6ubqFuiW65bqVujW6dbpNuq26Hbrdun26g7ojuuO6k7rTurO6C7oruuu6rJ7Tl+v1eqverQ/q4/qMvlo/QD9YX6Mfrh+pH61v0DfrJ+un6mfoZ+vn6xfpl+pX6Ffp1+o36Dfrt+l36vfo9+sP6Y/qT+g79Gf05/QX9Vf1NwyMQTCoDUaD3eA1hA1JQ29DX8NAwxDDMEOdYZRhjKHJMNEwxTDNMNMwx7DAsNiwzNBqWG1oM2w0bDFsN+wy7DUcMBw2HDO0G04ZOg3nDZcN1wxdRtZYZtQazUan0W+MGtPGKmN/4yDjUDL/G2GsN441TjBOMrYYpxtnGecaFxqXGJcbVxrXGNcZNxm3GncYdxv3GQ8ajxiPG08aTxvPGi8YrxivG7MmzlRu0pusJrcpaIqbMqZq0wDTYFONabhppGm0qcHUbJpsmmqaYZptmm9aZFpqWmFaZVpr2mDabNpm2mnaY9pvOmQ6ajph6jCdMZ0zXTRdNd0wM2bBrDYbzXaz1xw2J829zX3NA81DzMPMdeZR5jHmJvNE8xTzNPNM8xzzAvNi8zJzq3m1uc280bzFvN28y7zXfMB82HzM3G4+Ze40nzdfNl8zd1lYS5lFazFbnBa/JWpJW6os/S2DLEMttZYRlnrLWMsEyyRLi2W6ZZZlrmWhZYlluWWlZY1lnWWTZatlh2W3ZZ/loOWI5bjlpOW05azlguWK5bola+Ws5Va91Wp1W4PWuDVjrbYOsA621liHW0daR1sbrM3Wydap1hnW2db51kXWpdYV1lXWtdYN1s3Wbdad1j3W/dZD1qPWE9YO6xnrOetF61XrDRtjE2xqm9Fmt3ltYVvS1tvW1zbQNsQ2zFZnG2UbY2uyTbRNsU2zzbTNsS2wLbYts7XaVtvabBttW2zbbbtse20HbIdtx2zttlO2Ttt522XbNVuXnbWX2bV2s91p99ujZI5fZe9vH2Qfaq+1j7DX28faJ9gn2Vvs0+2z7HPtC+1L7MvtK+1r7Ovsm+xb7Tvsu+377AftR+zH7Sftp+1n7RfsV+zX7VkH5yh36B1Wh9sRdMQdGUe1Y4BjsKPGMdwx0jHa0eBodkx2THXMcMx2zHcscix1rHCscqx1bHBsdmxz7HTscex3HHIcdZxwdDjOOM45LjquOm44GafgVDuNTrvT6ww7k87ezr7Ogc4hzmHOOuco5xhnk3Oic4pzmnOmc45zgXOxc5mz1bna2ebc6Nzi3O7c5dzrPOA87DzmbHeecnY6zzsvO685u1ysq8yldZldTpffFXWlXVWu/q5BrqGuWtcIV71rrGuCa5KrxTXdNcs117XQtcS13LXStca1zrXJtdW1w7Xbtc910HXEddx10nXaddZ1wXXFdd2VdXPucrfebXW73UF33J1xV7sHuAe7a9zD3SPdo90N7mb3ZPdU9wz3bPd89yL3UvcK9yr3WvcG92b3NvdO9x73fvch91H3CXeH+4z7nPui+6r7hofxCB61x+ixe7yesCfp6e3p6xnoGeIZ5qnzjPKM8TR5JnqmeKZ5ZnrmeBZ4FnuWeVo9qz1tno2eLZ7tnl2evZ4DnsOeY552zylPp+e857LnmqfLy3rLvFqv2ev0+r1Rb9pb5e3vHeQd6q31jvDWe8d6J3gneVu8072zvHO9C71LvMu9K71rvOu8m7xbvTu8u737vAe9R7zHvSe9p71nvRe8V7zXvVkf5yv36X1Wn9sX9MV9GV+1b4BvsK/GN9w30jfa1+Br9k32TfXN8M32zfct8i31rfCt8q31bfBt9m3z7fTt8e33HfId9Z3wdfjO+M75Lvqu+m74Gb/gV/uNfrvf6w/7k/7e/r7+gf4h/mH+Ov8o/xh/k3+if4p/mn+mf45/gX+xf5m/1b/a3+bf6N/i3+7f5d/rP+A/7D/mb/ef8nf6z/sv+6/5uwJsoCygDZgDzoA/EA2kA1WB/oFBgaGB2sCIQH1gbGBCYFKgJTA9MCswN7AwsCSwPLAysCawLrApsDWwI7A7sC9wMHAkcDxwMnA6cDZwIXAlcD2QDXLB8qA+aA26g8FgPJgJVgcHBAcHa4LDgyODo4MNwebg5ODU4Izg7OD84KLg0uCK4Krg2uCG4ObgtuDO4J7g/uCh4NHgiWBH8EzwXPBi8GrwRogJCSF1yBiyh7yhcCgZ6h3qGxoYGhIaFqoLjQqNCTWFJoamhKaFZobmhBaEFoeWhVpDq0NtoY2hLaHtoV2hvaEDocOhY6H20KlQZ+h86HLoWqgrzIbLwtqwOewM+8PRcDpcFe4fHhQeGq4NjwjXh8eGJ4QnhVvC08OzwnPDC8NLwsvDK8NrwuvCm8JbwzvCu8P7wgfDR8LHwyfDp8NnwxfCV8LXw9kIFymP6CPWiDsSjMQjmUh1ZEBkcKQmMjwyMjI60hBpjkyOTI3MiMyOzI8siiyNrIisiqyNbIhsjmyL7IzsieyPHIocjZyIdETORM5FLkauRm5EmagQVUeNUXvUGw1Hk9He0b7RgdEh0WHRuuio6JhoU3RidEp0WnRmdE50QXRxdFm0Nbo62hbdGN0S3R7dFd0bPRA9HD0WbY+einZGz0cvR69Fu2JsrCymjZljzpg/Fo2lY1Wx/rFBsaGx2tiIWH1sbGxCbFKsJTY9Nis2N7YwtiS2PLYytia2LrYptjW2I7Y7ti92MHYkdjx2MnY6djZ2IXYldj2WjXPx8rg+bo2748F4PJ6JV8cHxAfHa+LD4yPjo+MN8eb45PjU+Iz47Pj8+KL40viK+Kr42viG+Ob4tvjO+J74/vih+NH4iXhH/Ez8XPxi/Gr8RoJJCAl1wpiwJ7yJcCKZ6J3omxiYGJIYlqhLjEqMSTQlJiamJKYlZibmJBYkFieWJVoTqxNtiY2JLYntiV2JvYkDicOJY4n2xKlEZ+J84nLiWqIrySbLktqkOelM+pPRZDpZleyfHJQcmqxNjkjWJ8cmJyQnJVuS05OzknOTC5NLksuTK5NrkuuSm5JbkzuSu5P7kgeTR5LHkyeTp5NnkxeSV5LXk9kUlypP6VPWlDsVTMVTmVR1akBqcKomNTw1MjU61ZBqTk1OTU3NSM1OzU8tSi1NrUitSq1NbUhtTm1L7UztSe1PHUodTZ1IdaTOpM6lLqaupm6kmbSQVqeNaXvamw6nk+ne6b7pgekh6WHpuvSo9Jh0U3piekp6Wnpmek56QXpxelm6Nb063ZbemN6S3p7eld6bPpA+nD6Wbk+fSnemz6cvp6+luyrZyrJKbaW50lnpr4xWpiurKvtXDqocWllbOaKyvnJs5YTKSZUtldMrZ1XOrVxYuYT5//x8F9MB/0Eyf2cNz4pId8quU/iBHFau5lSwp3bzKcDwvwxyWOSz8B8np8M3cQr46Tfh63nTcd9QxBIPd8ok/UI+zIAvWoF+Zrh5d0m5N493cvWkFD/K4q4NdyTv57yE/lLE7G/B160UbuL/0AE/lIjZqPJl9KPCzvWb0tnpr2LcZgozOZzT736Xihun+OkU3x/z82Hezuv8UQovyeM/cx8V2xd5fnMe/4GvkvMDd5SK9G/HfO6TyyLtzX0Ny3WXjKW9ua+h/oGedQr0vy5jaW9O5E/3rCPtzYn4PQo/R+FjFH6rx3Sr8f7Cw9k/Uxg86tV4h0LCyHuyS2Ue70GIfDWei8jFDeX850yrfEYxh5FvhnPLEv4y3P2R8EH87jGeRczHfT6P8awUs777P/IY/eGlvMKE//EQzwsx6+GOm3R2yNSNnnPcX2O6ZzBwpgLqOS3t5cH+OAN5EJ8F9mL2u/k+Pxq/6GvC/wbY0j0oj5/t/tce+fXdfSAUdpFwWHdrHj/bjSde4Ny7lGcRi2Up4cWyiHdOxbLk7p9iWdbj/hqmK+H1kJ8eeTE/sJvTT8rPk8gPYXL7g/3EPRcRd/+Uye1dttzsleeZ7gSFgxTGXU7c36TtMN0/zNvJ4YmIvyvrZN3FGPdS+1FnP2jcQ35KbPbrXsPk9kwlXsrDd/P5LMhDKabj0nVSkC5lB/dbC+x04W4p7rfmdKh84r5bDo8pittC3Vdtoe7DttxUUXwZhdUUlu+9Ftih7r22UPdeW6g94hbx3quE5buuLdS5nQJcmp8ebN6Vr88Wak+8hdoTL9QfRuH64rh0nRSkO4Ky+ZVifWrvu4Xa+87hByg8hoor7vt/i8Ly/dyWm2UU76Kwj8LyPdxCO/I93BbqHm4LtcfdIt7DlbB897aFOtdUgEvz04NNcX+/UealPDxJ5ZPWf5jCTxbHpeukIN2TlP4fivWpvfsWau8+h89Q+E9UXKgNPL9E8KcQSv0Q9s1zZ7QOy1jUkfgWCj9frCM9X6Id8b75ayU6Yh9bV8KrKdws50F67pCXnrVaCj+IOvVU3An58hbaF5/BT6jyPkiV5cFb8C3FOtKZOrosVB5UU2R9lb4kD3fJeZD2rP8kxxXLJeHDxeUqsCPqNPfM0zbpdinIcwNlp7FYX3rGqykdqoy3jPsiYqwfmGvl6+05Kp8vUnw/CjcV63QfpOyEUGdxic4h5B8p4Y9Q+ekl50HMm6SzU7Yv4Q9RJ0DFrUR+c7H9LJ6cgblrvrwfUm36Yc88XV6JDxWXhc6DivqmgfDrkjJ2ynmQbG6W44rlErFUdqpcBWURde7vmadt0u1SUP8xyk68RB8twznJvE2qjLeMC/0wN/9BLM2jYI6am7cAn5tHiThIYXEedbjITm7uVEvhBxl5zoA60jxKxEcxz5/IdlCfxj3kp8Rmbh71J5mX8vDdfD4L8lCK6bh0nRSkS9nBZ7PAjjSPqqZ0qHzic32ruC3UOJybR4ltoaL4MgqrKSyP5wV2qPG8hRrPW6ixKDePErE8hrdQY3UBLs1PDzbvytdnCzX2tlBjb6H+MArXF8el66Qg3QbKZmOxPjXGtlBjbAs1xvYU90VGnv+IWJxHnWbkeYvIuyjso7A4j3quxM5tsh0Jf8jIcwZR5xkKi/OofbIdSZ/CpfnpwaY4j9os81IenqTySes/TOEni+PSdUKni+NMzma8WF+aR3VTNql89hxXXJ9KdyXW43cJRNyiuj+PO0QdOEdHeGWOz8WF+0E98vZC+58lLWm9jO/6Av0OWC/3gFtgrpKziWvqjiyNrahzkbL/AZUHjrJTW6RTi+Vdj764Qv6pW/D2QvufKy2hSL9DeKVHXFjeVzAujeXy1kr2wW8gnflX3Ubh+3M4p4Pl7cB2LOSfugVvL7T/udISivXRj9EDVv2kmIf7X3kM5e0o8+Tt1/L/zch3xzgK1+axpCPmn7qnluOfugVvL7L/edISivUx/z1g6r6bxON9txy2AobyivfHRX9Orm8Ib+dxP5Vf7ieiDrZvP9HPXMA/dQveXmT/M6clzdUL4grbe8SF/Xk79fxu7+n5JTZ/Ren/gbLjL9IRn98W4a0S/qlb8PZi+58jLaFE/zOWN//8bi96flGH5Xieut/KU/dqi/nPgnP3EP+uuNK9Wp66V0vraKl7i1rqvmQx/1lwLp9/V1zpvqSWui+Z17nlOflbnIdXNLKt+fPzjcrf5PEbyo8ofC2HJV9Ha/cPKDwDxyt436VFXsLIoz+qtXtcHj8lYumeyA9L+Ikyj7iZivt58VM9pDtC1kG/WQ9x0T+Ww2MoHVhR3uj6RMYiL32/bniOV9wm8W0yL+Lub+bjdlA2C/lvFtsvsHlS1hHviZTGFe8ySPhPlM6nVFugD6HrXSY3r+64+cU8n6urB2UecTMVd33Xb2U73aY8pnWaS9MqsN9A1XNjz3FvqfMiVT8UlnwRw3N8vt4+pNriQ6pOXqTa4sUS/ps9pZWzKa6LRR1xXVwat2cdNgr3YpQ/wfuJIt6RnZrHI/G7Ljk+QulbKUzx8NwRPA/jDsrjnP15lP15lP15lP15lP15lP15PdlXVPOwl/Q2PKeKagHmMG93P57HV6F+WB0Pu07tN+EmtU6AHdV20BExOxp1VnDwVZ/fSPhUDpO500MknId4HtcO8x/EV7nVJHwByqW8B77PyZnhTg3B30JM1j7dM+B7ON1GKAvBzwGGPbgiPo+VO2CfmlPAPjXB0+COBNx5US6AOy/Kc3DnheA+gLv/AprwXQiiT0rH7sZvL/wE3mXKc/CfkZXnJH4Q8g9g3CE5fYIzOR2ivx3Swr3pHXAXhBsO9pUj4Q4USfcwYHY3prv11nZIWjym1YhYm0uXs0H98B6oH4K/hZjUD89CeflKKC/BpLz8TCgvXwnl5WugvAT3AQz54WugvHwNpMUNh/Jy/wXlJTq/RTsiPwh5SPcM5FPSPwP5FHV4M5SX3wTl5c1QXn4T1udWKC9J9xXAUF7eDP3tVnZIWjym1YhYm0s3f7/pq0zBnqz0DOZ8QYBzfphpjOxLEdePNRQuy+vk/AmbGHntLGJxvfwRI6898b62ZEfEZbl3RO5uV4HvGn3skg8Bb0uJPkkRS/7GTXLcAl+leJctkE8rV8bBVBnXUWUcTJVxMFXGdXIZMV2pjBJ25dOCMrLMbaajpt8zjGWy5RGmzDLdsplRW162dTP32ifYJ7BLHV9xTGR/4Jjk+Da73vGUYw77S8c7jhvsK/+4k/WPO1n/uJP1jztZ+fAfd7L+cSfrH3ey/n9yJ4vpy2TIG3wYoyZhOaNnrAzc/G4g70f4vwfwdeRlSvgS3jLMDWtYboA1vMqoNxqMRqPJ6Db2tdsZFbHmJULeMAx8S783+UneMAx5wzBDPnOvbv0/6vT7ogAAAHic7RprSFzZ+Tvn3nk6juM8r+M87syYcZpOrbXGWJtms9a6ZteYwVibhrD4SmJT18pEbBpCCEFCWZYQZJEQSgg2hPyQIEuQRUIIIYQQSpCwiASRUkoIIeyPRaRIcPvdc67GNfN2dLtF5H7nzPnej/ude+4VCAAYSZUwBrrOeGcXRDvjn/TDSPdf4n1w7cSxP8Vh6kT82B/hYe+xrjh81dc52A8vwANi4/utMtQcaP49wkMtDQh/24qwBeDbb8EIBLQITWCBYrCCDezgYBgDCKBjmCIVs7IOKod5dV3ENQVHoADl0PqDh2SwHGqtR8jWBaBIU7BKB6uzFQzasf93aKdRlaMBJwj7Y7EmCLcePCCDs631IxmqGFbDeAzIVajKEFfnCk6v4pzdnX2DcJHBKQa/YfBNd/cnA6SMwQoG6xmMMdje0/eHE+RjBnuOxzu7ST9OO8kQg2Px7r5BcovBOQVSMY4IuufUqcpq2oRwF21FWEuPnvrzqV56HN2UoBTz4AUf+EGGAAQhBGWwA8IQgR/BTvgxROEnUAE/hUr4GdTDAeRxJ+UpT8hVpfIJGAEt5g0wM28lrNe3wsU5AONNEeox+gWY10LMbBGrB0BpKzXhZHRWhFS9CKsFAZqxlg6yNYHl1Q67oAZ2Qy38Aurgl7AHfgV74T3YB++jlb+GBvgNNMJHjIeg1twilKl/uUZSBBfaVYL8io8fQBPsX519yGY/h2qIrVk7BLdgAr6E+/AYpuE5vIRFWCZaYidt5CgZIVfJY/KMfE2WqJ5aqZuW0QpaQ/fSJhqjh2kHHaKX6VV6g47TSXqPPqEzdJ6+pv8RqCAJO4UqoU5oEJqFw0KvEBfOCaPCmDAuTApPhRlhXlgQ3oiiaBLtok8MixVivdgqdoiD4lnxmnhffCw+E5+LC+KyRqtxYn1g3MVzoCXKOKGO99X1aXWcZyMVX2som4kas6ZMU6dpV3/1aM5oLmvGWcaJZkod5xBLQNTK2hptq7af/fJqz2qvaR9pv9Z5dLW6I7qzuhu6f+iW9EF9TN+nv6Sf1M8bwBAxtBuGDTcNTw2LRp+x2XjGeNvIpRHjNBsl47xxqcBT0FAQL/i84G7BK5PPVGc6aho2fWH6yrRY6CtsLBwsHCucMRvNYXOTuYdzm2NstJtPmkfMd8xz5uWicFFT0UDRSNFU0ZxFtIQtLZYByxXLlOVfxWJxlFHTYrm4ns0KituKzxbfKH5U/NJqtEatLdYB64j1DuKwQ1qnrNPW12wu2qhNslXb2jm/bcB2keu3XWF4ahu3PQUtVXCv7Xq2Rux2dQxyjL3S3qyu9KhjnEux/5VR6O2j9nH7A/u8AxxOR9TRwrBGR4fjguOaY8ox7Xjh1Dt9zmpnjGt1Nju71Nmgc5TLdN7m2pwPnPPqyiL3xyW6ZFeNOt/nanf1MUriGuI+uj513XTddc2qFP90LUomLl1ySlFuoVQrtUg90nlpTPpSeiq9Aq2Ae4y0WGItiZQ0lHSUXOA6Sz5Tx6tcQsmtkofqygyXX/LKDW4P81Djjrqb3D3u8+5RHl/339y8KgT3Uml16Rmm21A6XHq99G7pbOmCx+KJepo8GEURaTy9nmHPda7HM+F5pM6eeV6ymcGz4DV6ZW+Nt9nb5T3tveS9wS3xjqnjBNOl997zPve+8Um+Ol+777Tvc471XVfH2+p4Vx2f8HvIN+tbAq0G4+i38mz6ZWavzl/hb/B3+C/4r/hv+5+wSGn8s/4F2SiH5Xoec7lNPilflMc4hzwhP5Ln5G8C+oAvUM3v1UANk2oOxALHA0OBkcCtwMPA88Bi0BSMBPcGjwQHgp9xiuD54GjwZvBBcDa4EDKGwqE9ocOh/tCnoeshtBkbAQlxT2noXugF9yK0zGuszFRWXdZedrns4Y7GHQ/C4fBwuZbTlveWYzfRIXf5MOPRlF8pv1M+U74cifLfkVikL3IpMhn5N3ZLZRdBW5QnACBs31DkKH3Wg38O7NQ+3G0C+OdinVrC/WQ34vlOZVbuZTYj2MvJ6g62dj2krq/XlK/VFX3WDGnxmQhtk9ascxxfVfDwDm7zdRCMrrL/CnhZwEkmcRaFILmDPFHcvSmLL8E5wT1RwCeDMO6QCrUZ7GS3QkVqEJaRXQgDSt8n53EWYhk1kb8zCgaV+xT34CDutck8S+VDrjiKdeRWY+Z7x3uFQkAuDz4XKLWjxONdmuzoRNTnQz/D+NuJ184klCvZtDPrSU62cw1WpHQnoaDMakULRduTW01Yhdhx5klJxzUpegXmYzrvNkdq8pilj0imNmVue7osZZqD7KKQLfVW3webc79kR61Rcxdh/UfJZ2UK+q3SoIyJuh/FmrYnrGoFZ0Vrklc1qP0vXbWCWgmi6mNq775PvUr1aFZjm0lUf6jxy59lm+PB5udt63OdOzfHcCpIQpFpv8/fzrEtaVvSVkoSGIUP+C6WWEbqk40de4qUtldlTmddtWmbIj1F4lNkqpylz/hmyHybe362T1YB2etOV5/pI5xZZabea8zrPM/u1L/R02PiNwmJLVa+yKQ6uWdq88bqIRtN+ayu9Ofs5F6lPq9m83Yp/dk2G2nJrcomywDJ375kYnF6ilQ1nv9+lcqfbKov2xjm931Y9tK21q8fSg/ZmKbUXSGfO9Zm2JLL/Z6q0+XSb3LRlGsMs49Q4lXtmndClaqF72bku/Jze1O1ciYn7NtIBVRBTRquFW2cT+FQng5E5KuDvVCfAXf6+yi3GtjG5Wcv3l5Ntrp5/fN/m3uzvoEqXYe/B0t+wkhPsdGvq9vPAvmqiO9739zq1XS1mby3mFZl5Tuv/98c2xHNN0eyOItMEv/+murtlMjuAH72zrxT5E8+gG71e+vK82hmz7AKp/SdJ+1EGtbz2NgzMn/WbYQPoQVaoR2OwMfQBcfhJPRDHIbgDNKfy8CKbC9uQSVUQy3sgX3QAE3QDDFog8NwFDqgB3qhDwZgEE6n9SYX3WY1Uon1E7QgHzpWMpkozhvxajt/mXRPZczlv83y97ZUs+aOJkm+kr6lzuW0nMpHgPy9u1esX+tNOpukdd6k9OO/4WoRoQB4nGNgZv7AtIeBlYGDdSarMQMDoxyEZr7AsIuJgYOBiZ+diZmFhZmJ5QmD3v9DDCrVDAwMnEDM4BusoACkFH4zchj+m8zAwGHImKvAwPgfJMd8gJUPJMcoAQDzGA9pAAB4nGNgYGBmgGAZBkYGEDgD5DGC+SwMG4C0BoMCkMUBJPUYXBl8GAIYQhnCGaIYUhkKGEoZqhhqGD4zSjI6MVY/nP+b8f9/oA4FBl0GRwZ3Bj+GIKDKSIZEhnSGIoZyqEpHmMr/j/9f/3/0/5H/h/8f+n/w/4H/u/7v/L/j//b/2/47/Jf+9+XfHrmZrBZQVxEFGNkY4MoZmYAEE7oCiFfhgIUV0xA2dg5OLgZuHl4+fgEGQSFhBhFRMXEGCQZJKYi8tIysnDyDgqKSsoqqmrqGJoOWto4ug56+gSGDEW6nGRPvC3zAkqAKAAWcOqoAAAB4nK2UWWxUVRzGf/+Z3hYK1IJAxQUUl4QYFYhg8AVDTHjxgQefCfHBF9QQE4OCSgxBNOJaKItYCiJ7KUVF0Iq1UlFb6saiCArIVmmhyCIM9F6/c+50ZtrCC2Fu5t7zLf+TzvfdHigoh7CU7OcVXYtZy6d8ztf8wK+csUImMYuv+Jt/+JdLhhXYALvVhnHdPuHM4Gn6JGvJpwSiVNQcro6aISjKYUqFSvLuyTJRv6i1KxeWhpvDpvxeFPvZ4kSD2DZrjVKJsQ5Hox1OzHZrP9FWUB5WhUs6/TlTeJbneJ4XmMZ0XuJlZjCTV5nNa7yuLGZo/QZzeJO3eJt3eJf3KGUu8yhjPgtYyCLeV44fUM6StOZwua4yrzplGStYzTo9P2Q5H7GSVcJrlP461ouLmRhXiqlgqdgVYp3LcVW6NlDNRj7mE3UW4w60mVo28ZmeW9TmF9TwJVvVY62arfOcYzrw1Z3x/Ru2Uc+3bOc7vteb0UAjO2jix2tS6jOMQz/xM7/oXdvJLnazh9/5gz/5iwMc0lvX0k3/TY698uxPuw7KdYRmOVvljH2xZ59Xj/sddmr2AIetB+cswSUirVx7Zb6hhb5H155rZ7nP2fVRJewaWpnpplIZV6pPh9x6UbqN9fJWK8GO/K6cWlO6nTjvGnlcFk7Zkc5ie7oJt8/WzGyD1zb6ubrMrtlE41+4KyedfTkZHuGoTyZOL1az6TnHYXlcym6Pztke0mycvpt1fO6M0/YKN+t0aFHS7nnCN3GCY5n1sbTeyklOcc7f2zit8+QMZ4XPi2kT6s52Zf7TdYGLpNTgZdpzUHsXpZ1QHWNmCUsSZldZ1n/zLLB8nWk9rKcVWm/rY0V2gxWL6az0yih9uym9r6D19Ew/u9H667wssZvsZrtF5+ZtNtiG2B02NEcblFFul3Kn3WV3p7WBfnJQZnaIHCU53mE23Kbqfq/dbw9oPcIetFH2kI0Rc5/wSOGHpQ33z3FM4AmeIhUcTzRq//46Vaqv9dQO1jCAiuhCNC5c1l6T3GSPW6MSKSJSU8/YI1QEE5kcTInO29DodDA+aslLRS02IjpLYbIi+aT+Dw7mPcaLPBr0/R+KFu3QAAAAeJx9VU1v20YQXVKSJUsWygRpYICHLLuhYENSXDRp67quw0qkLEVJa1kysHTSlrSkQL7lFLRBC+jmgGl/R6+j9CLfUqDX/IccemyOObszS1KwjbQEZe68+Xo7M7t2Wj98/92jh4e+PBj093t7337z4H73Xqe92/LcZuNr5+7OV9tfbn2x+flnn27cqtfWKvZN8dGN1WtXjA/KpeJyIb+Uy2Z0jdU80Qo4VALIVkS7XSdZhAiE54AAOEKtizbAA2XGL1o6aPn4kqUTWzoLS83g22y7XuOe4PDaFXyuHfYkrn9zhc/hrVo/UOtsRQllFCwLPbi3OnE5aAH3oPV0EnmBi/FmpWJTNMfFeo3NiiVclnAFa+LJTFvb0dRCX/O2ZjorlCktZGwvHMFeT3quaVm+wlhTxYKlJuRVLH5MnNkLPqu9in6dG+woqK6MxCh8JCETolOU8aLoBK5UYV24sP7s71Xc8hhqwvWgKjBYd3+RQIOcbQgevWNIXrz95yISJsiSbbxjtKQtLsqE+nTNkBsyxP1ZFnF5MXfYEQow7clY5uzIfMmcjaoPekCaV6nmwwPSTFPNwj0QFrXKC5L36WQVpke8XsPqq9fGF/UcMpXgaDihbziOhOvGdRtIcFxcOGGyV2/28QbahwFu4pjK0JOwIZ7ANdGIDRDg1IPjvlQuiRtcawILhokXbHgu8eJeFLgxQYolevKU3T57M7vDzT9uszvMJx5wvYlNqXiRHD2GG4E5wvl8zKVpgeNj+Xwhxz51SRiw/gbTWSqj8sK9XbJOjWnnebvApW5mfOoWAryFf0RjGxUGtkuJ1NHGNpeayVIzzJJY0OpCHBQydrNNqgy5Ntum5Vvx8z+UzIRTzobCuVgGAgtOcZ7/pBZbE6F17o3dcwQvBM0lBJNo7+epUy2SxOhRoHa2U1XGxpOLmI5hFERdXOXA9rgUY+ELnCFnT9LeqNaqv92+6PYOpep2MiWDC1Ks34wlYBaqU0Fv4gy2qmbaViXvKnkhti+pO6maRwXR7UcUXCQBGccThJteqnTCF5tX7+DRbOHtJlqh4AZvReH8bHoUzRwneuIFky2KITqjSPTltqm47stfzGeU6irrat1Bo17Du6cxE9rz3szRnvcP5anBGH8+kC91TW8GDX92E3XylDPmKFQnlEASOAkUaR+FgrI3Tx3GpkqbVYCSh3ONKayQYhobzvUYM1JMRywbY47C6MEmrU6wxHjdenxE7fnZn0SBT4eLXcdW4quBJnYY6GJnpulLK1AU4waURIPwu4TfjfElwvM4GNp1DYtDd1IUCLyncKAkM7V4FDMUks/PzgbSem2+9S0ctUf4O5SwXMW7P2ffQ7td+gUI78J0GBIPdiDJN293hj6ObRoQTTqwjBGWkwho0VI+NI7oNMTeYAOV/xQFmPrgVympPPbVOBvA2mIL2x7HzFUo0YYfXRWfqLOJR6Fon9BnGbmxvowRE0VM5sdFyq8g86FA1TDgWO0sG/Zx1OO7tGjGyBivxGxlrH5FM1Ey2lbGLpWLsHwLA+JL69ItOpI5O+/7MXklnSQGmNuAEjKqnCtl4oDVQVWHuOB7glTJ9E8K05uzffEj3ixEWkXKoxrKdifEyz/2LyEiNlPnAt0RpSTGXzGap52vYN0z9mB+9rv4yTr31GuC/jnQYDLzFAeb+dFlAB5W67XCZbSs4CgqlN/vENerUF58EfwX4fWAsgABAAMACQAKAA8AB///AA94nMS9B5ycZZ04/jxvmZm3THmn995725mdrbPJZlt2N5tNJWRTSCUEkpCE0JuAiqB0BAucJ4rlkN1NGUjoEU8hd3rmh4cKeif3ET33VNTjhOzk9zzvOzM7mwKo9/v/M/CWKe/7fHt/FxCgFwBiM70CkEAOkpMQpDqm5FTvTHZSRv+0Y4ok0CGYJPHbNH57Si5bdKpjCuL3c4JHCHgETy/hrvrhZ6vb6RXvfaOXOgEAgKAdfoZoJSaAGghTQM49BT2AAqkZmDqRzkC9zOfxBlvyhZwn6ySIVqO5usFiNFrgo7zA0/DdtmSq1JpkzWEgXuu603+AX4FhwAFmiiGHQTe6RgBdQ7pE1gi/0rN8eblnxbLyXRPl7tXryt34dwQwnX6PeoHWAy8IgjcmIbFwxeqngP/02wc5NRz2VU6/XXbgowCv9JmVwAhVxiDH+rwsoHxQ8AUDFRgtO8sc4KGW5PmQw+/zOVmlEfi8ZrnWMa5dgfBm7u7u1ppKrUJO0JZS69dN5KwzWWhJrZswn8jmrvv48ePQfHzdhHSYzoBYzDZ/DYfwwd9wr3QmFrsg4IQq6PMmiRDpkatIdAQLRdhF5hB6TXIf6aG+xcuMrZlcyclTK6vWpZTS0RJL5vUyHn5apvF15dr7QoLsRXgE7rrIHzXQJKNRQmpWpeMomSnqo64VDBxJckbdy7M/RrglwZ0AUC20CjhBDLSCL9Sx6yLuPWTlDAYOVIjPT8WDuQpx1RRnDVUgOZ3JyP2VGuT+CgyUGc3SvBmf5SswMlWWL0cQWmdi3TMxBN5MCaZmsqkZoZTSlmbSGdvkX3eVdOYCqFdRIsMJNY4z6FWE3EnCfJKIQSGX7SJ0c4dUS3DhxO4bRqqPexIJD1x0xWN7OszJhbHixKJw9Zvm9GDHrfe29iaMC51ta/o//0xxcdEFb1m0e2VXWBeKU9vjofDSa5enlvXmNWx2yQ74s1BXxFh90pbqnv1zoj9trd5lSiyU+HrJ6f+kONoHSuCTEv6m7CD2LPEdoAJmuBF4QLAGZ7ACN0zpllEVuOZIS1oENl2BF02VmZUY2NnYyZluvEEYO4mYzHbsr/w9wlVAr5JhRmrJa7sgYh8ZxhV+w+dVIbw5CYwizFYUR8pYY/eF+3tvee2BsdVf/Omthc0rem2sjKRYFaNODm7pG7lyRTy16uqRvq2DKSXLK6jjFp9Fa/J7jON//8cvPQbBE2u0jqBNaw/anVEr74v5uvd/ZfvlX93Z4gm7FeYYlmHMZ88hPtMCF9glYek5oCM+hxBoJe4BDDDXYDRXYLLMqJbaRPBsFbh8qkzP8QJGDeaipz7qDyS+IebxDd3EJc9NPPHnb1RfEXlk+Ju/f2xl9Xex9fdfeesnL7lvU4Z4eGr20cUSOyx95Nd/v/aL+3pO3dW653GR7ggm8nYEUxw8IUGEWZu4p6xmdG6dG8FkNSvRkqxPwwgm4WElHAkGZZY611vEhSuXhsSFI6FITpVl87g+huFFYlNKpTRYQ9gO/y9cUWIO4ixB8iETMP8QAceqmdkrMW6IWxgVS9OIJao5eBujxsdqpno1/AE+3uZAt5TQxFpCTjs6qx7nTCG7I2hiq/dy5hDG1+DpX1Ofo/2gG7wu4WvablebEcamQEh9lHgI5DFRp9VwxIwgmlaK+99N83gPQwe93lKq6yhMARqwNYDZCrywzJSW6UWA9RW4fqqcWlkDGEsCVrAzsZjINsdn0Emddf6f3KXOa/PErFAURAuHxE3Er4C1mCiZogBSCCWMklG2bbh19brP7mxr33H/mvjKwJ+0eoxseEhj0bGGng3bLm753J++vmbDk39+aPnt23ptPLXIEbWw/qi/58BXt+z62uVtej2MJwr2oInjjC797KwzYbXr2Qu+9oeHH5mdXGfyBO05zLPIll6HbGkKnKjr+tTpn2NsBCrS3l/bc7U9W9sDtD+I9j6+Qtw7ZfJzaIcMnSk67hfx4j8KN4Ey4JE51uNzNe/iCR4ZwXlmT7R3MYw4mDo5k9VIhg//s5WZv/ZSdZbGWEXOTONQwjBCuadxSF2ndGaDoaxDWbXzzkwomHMqlc5cMJRx8vAtpSMbCmadSj+rYWUytCG42T/Vj6mX60fVAPxJ/VjCKbwP4dQAInWcAuK+Q2VWMy6tFaasWGdN18/nrbe+MngfWlkogNfjygZCzauYu7Ood8jTvyFs6H5hsKrpfgcdKt84U4Fbj+jM5ppi3IJU4ZxpQLoEL2PqQ742x8WyGo+KxmJupYTNs+TGdc72jJ9XyAhSrmQZszNss0VsKqUjHwxmXUq4ffWdm/KMSqNUmbxWb8rGKVVKdaArQ17FSrqDlWwn5scOBEsObKxbhTRxH7J5LHEvQqiXeHk6HjcwFeLVsqoMDKFxD6uxjWvmmKCEGcmKRXtGM5vF8JW5c31rDucwBM/BIjUvy6CXyRnohFQH5ypEelot8upVPOKYOp8g7uDhNXK9KxsK51281lL9IrzZyIQ4gZOx6KpbZx/mNJxMhjbUS5xENW72dSKoFFgKvcsK/lA1NXskYgMNGzKO4LeCwTotDcR9SK4Y9bhBpI+hAiea1DjyvEUgz/f5fPXeEACszscx2mefdCckEXAq4QOYGJc5IzYeKe8H60z2/m85S6RGmyO0FnSCaWlth0NqNqlW6ytEfsqZzKLdQeBsHY8g/VnWqoPEcCSc9PIafMRzMnUFXncE2QPvUsuKJDpuLFIkCHIISzGkOEtzmiCFHOIcZtC//ZI1LMQg9qUhIrnPCQ1NVC+0Q+xS65ykKZeEc4iijmhsAd1uXy4WtlSfs7eZCIribEm/L2lli+E7g/mIX/e+MRYOaiFJ8vak35u0sGtNSG2pAt1ZYqJwXfvAZ4ZnL2QlHmCpT6VSSmdLqBqKLVs2Fu777CJiPavhaZoXZZkAY6d/RZvpANCB0JxfpCdeRB860ZYFljnbvhYRfZnPLEUcmOj0ynP4RR/xB022qi7l2C1qdg9p89gXf/XZB//tgcVo/9C9//bgSPU37pEbN2y4eczjHr5xI94TD/xddXJiyZfe+8YX3n9y3eiX3j289asHegav/vsLd3ztyu6Bax/Dvh/iIxL5SXYQAdfXPCW/7CgScAE4iBfKDBAC4iJR9BSblsl4X6URWMHYwbJhKS/KsVUKBWKYX2r+0F/0uxrIsWbxF/0fqtkhJHtvfubGnVgXI5nnM2GYSS7bd2B5vDqT7huJ7L6ie0XBTt566eN7O6qbGgr6jlRKbupaf8NFvaujXHXQ27miBvdiBHcBReefk+A+qEkKEfYo8TKib5H43FSkW8DW1J7U1JeuQbHQdLls6qy/0YnCocNlz1JTXZvVwREDq5MzovtRwoHVX3WRJlsUIpPkWcgxmpxkLc5yIb0I88FQEtZxtVjhbMtGMw6e2mcIZ8rRcaWkKnnkTI/mFthGr12V9JQnOhy5eFh3qZqtPtG2QJ9LXHFb6/JWu5dTs0i6BB56MsM5a1XXwOaD8RBFcoVVB0Z6LlnepVOFS4PJ00Efubm8WkvLqnfbMr1Yd3af/hX5KSQ7g+Cpuu7sIR485M/6s7wNx62ATx6FCVAELEwcForoZeyoY6SjAhNlvsdGR5YZRSYyVuDqJgnB+iQmSK63ZgaznOiHz4hhWfJ/56pzMkjNs7T5huU9M2yTkZ8avvmJixbuXd1u5SjkeqtyY7sG04tb7OmRjdsvGkkv2v/I6uTasS69nMaWmePSfWuL0XLMkFqyafvm0TS8ZevD2/JGl9eaSbqiVs4T9piiXcF4dyaW7lyxb+nEnRNJldmpV5l8VkfYyts9NkMg74hJn+8VbRZ/+j3y14ivvWBZTZqBrELcN20WZNo6IrTIZz5YdsxJYBamjs+ewGz6QV9qRGtzXOipayjRhv1aDDuOiaYYmeTqMVYKS1jyLhyIUF9yRCz8+zMNVtLxlojDGbVwnCWK137H6V9R30D2NgZWSGs/BtzEXQgsI/JmeTY4rhlvBJJrmwjXXVewZe7832nWqXO2V3+m/0R9o+/j/3jz1S/e2s8jNyKYcSqD/Zs6uy7qDYieBvZE//3AsZt7O6996lqyIRWz1MieoUBw8JJekmtyBxFMsdPvyXUIpo66di0zKZYHHek0j2z0SJnt4E1mZcDn470V4v6ytmzmi+PR8bSPI89ISSEwLSmz6E5ZUqWStmTWnBSPtSVJx5TV5/0lViRiygrpER9ZO0KmV0w/IFOb09XyWPUjKJPTb8oM0QW50qKwlv4n4jitDS0stqETWfXHDGEp5VJFO0v+Av6GUroK8XTJpaL+SPyCZO35VDxjJJmFZoeaptUOM5k/9arJoRGPqYv9ESNNcgbdKQ/5rzqzkqaUZv2pMPlTjUlJ08ZYAONMg3SzCeEsCobrusNE3D+l5N040xW1AcTQZbbMB8ZtMu24TIRTi31N62zpjRnNa5gVjpzxISb/HN82ge6EplwXLDbAJh5E/ItcfBdf/aKOM3UVk0W3Wn6XIaIndGHdp2m1Mx8rdZt4LfzPaqlOa/gd4oVAxEBTnFZVfTG5tbWwNQk7NDqeog1RP4Yph3zJx5FcRsBNdZg0xH8cdhvRCwQrxK+nGK9Qlz2hAleUWdtSvpEsWDWXN8l2iwI7c0LSVFhq/5JfNvmgnRBxfRE2CbHRgWVEDtERWi1OMNDhGM2bBPjfVRUvcDSNTALxSiREK41CVUs4dPrtjrCFTcbjeo83bCftnDlsd0YsbDSYsYUCIdup36ZFX6of2YP95I8QHsowVMvEMaZ8hbjwIAiFQFuFWFTWCKQJ/sEETRU+D0/lYb5y+vkywyvhcD6f7IlWoLls+7kXktd57/QSZe+Yd4OXVHtdXoKnvF7KgWLgsopHUDvMGjjieC85hE1smUEnnW+V+REKmFM1BysmBagTE+snxARBbGLPzMQehNTjJZzNkaTp/9/FSHTCCWfYWUs8YyK1w5aaJ1h7hxLVllyyQUac0iD362PRREQo3rGy/8CqdOdVB69YJYR6Ut2bhnMaMRay963b1b79/g3xdzd0rCxY+rtbViddKo1crlH1ty8IDO4cGN272F+Idkf1dq9dZQ2aXH6Hz6mLrLht7Y+1/pyntVzIS/n/6xFdT9O7kax2gvtqdGU9haPEBhQhxohbkANpYAstHopO13k0XYGLy8rgkK1PM1wS2bRUgUOITUfquhrnw0ylmiuJiXH4r7xEk9IPGc7W/pLSq7vWcsEJsTEgT+cv+syFiZH+RX5kmJwuxM28Ix0IpB28t7e3P7zp9lXh6vtCdGHOksoVnC0b85nehB7+5sCztw0IwbbIRtF3YtUc7auHGlWdN+1SLblten9px3hG5S2Eq//a258d2yraiIHTvybd5Gugpe6JTtlB6Flin5ijdgFXo5bhr0DXlG6IehoOgAxiR46DI5m4CH+8AvumysxILVMQaySrj2dryeq/6ULzstZ170cmOT+y5pQ1AoSWm9uGViW3PrKzuPDKL28MjyxsMTI0qdcIwfxA9qJt1txwLr+4NahkeDn1pNVnVps8Vk35uoP7bnvpxi7k4BjVZp+lLYVY78F7Bi4bCriCLtYWlfhtMeK3V+hLQRCUwL01bHG20lFiHfo4RVxeZnWePq4UslGqaJ1bkLAOlhnzUKOEMXiwrBqhh2uOjcQqkhMhiT7zV16iyV9vltkcctQbTEcmYXMcVyRfYc0Rpzts4RY9sHbrnReEcxfds37xVR2cyHJ2/r3CppZMf8ygjfTmrelcwe2ts9emoXHEUZsw23W2w1/UeW023zuQGd/S0rpjWVbtLYYlvA0hvB1C+jcG8pCsZXh1Ok+8QiyciuWpCsach4zr4oQt/hKFdZ1JCUcApaGI4TFqA0U8Sj1JoYDbnqpICVq8L7vRd1JvBYfM/w1UGhUhkCrGzMMRxoy+wPy5bK9xUewk0m8zNVU3sWfdRGxm3QSOkN6opX3LzP+ntxbVgsznaeJbw3zuJgyhQlBUCuShiH/2323tE+UFmwfTaoZXkASlULat2bfgiukr27uu+NrFux/Zmv4jeeH6VH/KQsD3kvHSRI9XZ9LJtR6L0WVUq8wmoePqp6878NytfQv2P7rOveMqf+eylFjjs1XvJb9E/hB0gVGwHoKaj7hEnZaTrb6h3NBLQ6RrCA7923d5iMDjv7sMOpdB8zK47PcnDNBkgMCgMRBqg2FDK/nnjoGoO77g2AICLIALTrQOqS+EGvLCV8vuJaJWRIjonpmYQM6QaGawxUGnE6+JO1FZ2sormm/MDcEPv/fcrTsWvLqAoBZA9Qfdft3cAubdf6KurWUxFMlKujoYUqEjIwptSUNTOqSYRDawIG4l2ULeCgp9GxYQVxqDKagia2fkl4yai426/MZPLo+NGnhdLvn68IGlsbZ939p/+d9tSwmetCuWKsR80eJFnxiPjnigTTBUnxkbDLQGtGP9wdaArn2ge9rq0sm2rC2NpvXkhnTS3OkZvWpZzKBS+o2OAKEgAwvXdSzYvzLrL1/Q4ukoZk2mJan2jSHfRYOj16xIsEy8+ueBMUus5OpdYo4WZ1cm0gSt87mdmmzeFExJscL1KHb7AbKlWXBJ3UfkiPVT2ai+QmyYRoFScw5hpMyUE0P+PsuwpIVqaQMp74ATdR/p6/Oz3aI2l58jASs5ywbyB7w94w9k7LzOXwqmLmqp28X6vue2wQuvG/F663lkONsz1OLoWzj7rfo7zTax3N2x/VObJP10yen34B30KHIaPGBhPddmJJ4DdmBAvgQLXPCaQ2WLZlBa/mvWmbms2lkfnTOHr2vuZrgKr9gvrdyPV67rWraivXP58o7G2smrkY5FK0VQpIfbWgeH20uAOP2T6r3wEbROP0iDiTqVAsRzUzEehSXrD1osIJuswGumw65BfQX2Ip9EYv/u12aEXA4bZHHV0x/8vTkIatkH4/wwdR4wd/gHLx2KtFlZiiAVrIJ2aa1BM8/ba5B1rljWgaGjLr75ggTHa00Okz1gZGmNr9hB3ns2kA1efArxYn4u959BdPACHm2NwEccnk4kjGyFOIJz/0YvR4cH7X1Cg7tQSNqc+39LjM7P9a3mHNdHyP2TT3GObDiS9Wjl1R+dSUSoUOg96WAg5+LV6uopmOA5DwpiaAp3WrxWDZ/NhKd+DzfxWvFdTu3VVf+1mtA7avDDqxD8BtBV08lqpQEiP4ljoRJAjkLU3oDLSH0SLFIZSXTjJ2zT9XfPXUw6i/m8Zy+stgaZAtnsMfC1Wi6nT4d4bNrpzCLEr58a6wphPzuLAuY5OZ9aPNTcuzGCyNMz1NWXaB1MDFuaET+XnC6dxB0guI0DCdPfcq0P0SbnUS+Oeixeo7RMgVg3EEw7OMHXEkisLWA0YXQJ3oI/ubahdFhrxOWOmtihe8eKq3uzQnhk8eLQBVcvdjfQSQiJM9TP2e+Q19aPto2NmWIdgVhXSNex7faRJp2MaJAFN9RoENVhpDtF1QycGlyfRt6zqGv5uq7lkK6NWvyDDSRpRRTVsuN1RP8FP/xIerqOyPPr6QbKPrvsQ/T0PLQgdGxEOnrg9K8oEuHijHrIfrEesn9+PcRaZtRDjfKGvSk0O0895IN+8BHqIRTZcXXl6gNP7mvtvPrI1Vc+ube1OmvILusuLi/YjJnlXa3LC1b4q8uPfWJowfWVKy5/5uNDPddXblqwazwZWbKrH+0TkdFdOJ6t3k+eRjA2x7OeAluPZ2/9oHh2ULPkb41nP+QSzfHsuch/nngWhRTrQuXODneDDywRF87ShBaPjqcuwvHse0JkYdaSxvHshlxmUdwAZw48d9uA2pV0Vdc2KmZv1pni4nBnRD9y29SB0sXjGTWOZ3+8cDC7dGtdZoinxVzPZTWZCaqRtizzwKpmXWyKJZUki315DncwwGVlthwbCqoN7kHDsJSuE5l+PY4Rjtekhf3Qr5/R4HFO8cD4kRFPI/+dVegtTq0hmkBCYp8vHN6u1la70uk2czQyqIv9SSsrV8gFf0d89uTZ4rEr2xNUk3KG5Q1RsY/mV8TvEOyD4JdzdY9ko+7RW0YWlErC5FtFZEjYXwrFMtYBRXeRIMVqhboDduD6qk2sWLyFqxVDRg1OOwEj1FDGd+o8gfsrpJLFhFizWD8R08xMoP/mlUPK7v+3N/srqiTE70rbPr0se2F/2shTCp7hYt0rCt6WkD7QObJ0uDOQnfj48uiS7rhOgZSNnFcwwdbFaW/WrQl2LVk62hWEzuF9oyG1yWxIxB0+g9zitKqsYasz5rZ74+U13eVLhqO81qBWG1wmm1cvN5gNKqtP74q67Z54+QJEI9Pp3xB3UpOgDdwt0eiIICjbI8CXwFbVpEzUxTJRga5p34BDWX9DifMmpoFMBfZPleUSbpBknhCVWm42ezwr1PuYEn/FNSQtL3Ug1RuT2mFLg39rjhCuAxrrgStxJ6f1pYr2xZcOeC/R6TFL7uAcSPun7fyLmEn1upeS7Xq3RZDLOBl9dTylQx5fcMmV4/C7qaIjbGK/g8SbppF4f4c1hR3FVHVicFDOyOUGP8LVVTjfQr6M7N/FNVnmQlKyxUWsL6t1icEQR1sGa71ByITNz4tIPSBI3YvRpeojfPtcOZQz6jWF4lw25RWsyjwRMzJp42uvG/FIoDt4bQAZvo3FehbF22zNtn9yK9F4o6roE00fsbSp+QUC3+n36B8iuBeBB2o8Yndok/G4JlohFpY5h6ZVpaHItjZNR4WIlZVlUtMzmBvUpDn1QFvl9Pen0T6O9mUVPmjTkKbAoGmYGa6XZGKx2Lx6jljDqRd0cHFHzEDjS57jx7Vilkxer+SQobnDZINfTDpTsVHXaRzSP5Qp/ovWeDozmS6fhnqAIG6n1P6uTLYTnf2GoRECA+GsnSMnCeIrpNKaCgSSNo6cIomvE6KmTNlY8lHO7Tz1umDgKZo3aAgnw8z+e/2MDDk8HPK6KYoV+Nk9PE98hhdYimbU7OxOrnZGMWrJv3Ij/+oOhOcUuLVe8/MStwMz8BPRMpM0oxcwcXyF2FgW28dJI5cCPh+HHOBDZRUoc5FBHyc4BoU5h6mEEWs1v1FDrFnzBk4BiRiul3Zt5/4d5j1jzbxyUMJoUUc2ikU2WK8SkeQtCmhvSyeKLjX15ccolSMfjefNkHn3LQZaS5l4i1NFf/GLJG9NhOItJsi9mReMKppklCzsrL7EKhmSVhkFeAR+XmtRyUiZkq2+BqMKXkFRKou+egnGjRH5ItMIN36wqdbjAxlGBazIjiw46LeyVnOF2FtWl1VW16CF1Q2yi6klYHHdKZ9jL80bIvR4LMBW5s/5XQS5h5SkrajDXVjBfFNtELMT1MuJm3cyS0bCaTMhP6A00NUTSnMpFcvaVfIfkM/LdPFirGRTVI9bjHKNWYAxmUVF5n0Bg4LkLabZbxAbrYJCYQxYRLovQkH/DPk8iIFHa/EVqw5AjVoNBZmmQjx12KVHL1wZe2aKCTTXtxxl1jKgbtS3HMhLWnyeyhhAhF83gYjduPRfciUxnFs3cXa5bK5htFEuQ3p4RiwEP21zkIyahyPVb+tMNNKshFulV8opBdI0h+B6BnlS2xwRM+OPJLUOm10gqHSLI2RiZRq7IaN32e2a2VmFMYRxBHdX7yUm6K8gx1OLO8+S05yGXgK6UxCb9rOL2cQEZ0/4vAk7h/ZeH9pXn6mrdtmzdR/u9GnJj6ev1QZBGACNHP4PXCXliKv3ijniPrAE+fdLqKPE5aAD2Imesqq1I2/WJXU+ny5JdvRjFWgEHf0v5d1Umvo+9XMK/SsOvdUzZK7AgbLqRtVdKkLF/LE44vpuDK14pnv2JE7CIh7cU5qBKcSPJkQi3D2tLUntQufIxxJqKOb/2mHWKHa5YP4Ucd89L7n+IclauVq5xaSy+1dqBaR1uOBI6pIr5BqbLilErTu/ennbh2VwHSGbQbnV5FLpjeag0aFF3is/NmYIIFykSKrjqiPXnp3XhYhmgNxK60EaLDik8vuBO4a7MICeCR+Fa4AXaOEFZYb3opfMOh6rwIlJ2XKMKO1cV0vuxEwWxeUpPIhTbxqUy2oImDOJxYJRQpbUSLiV5nAjoSd+kUFPMipuq9jHkHMqnzXqSIWaexHej0tTtcZC+JluZaTDEbQL8h6i1LCJO69URTvsIZtWfnV1HDccijDpkV+voHcjmV0wFQZy5CwdthsFrUxHV2DvwUjYHrGhgzKri6AX7+3jh0F3HSDkNoob5NHnZo/nJP5VNyV8zg0ZoUAw8KukRImdXy7BtBobIpwRWGbUky+I6yzOqhsx/vKCsrb6Iqw20o2PtihxDQnxv1iLl12F+N+K+Z9IgKr4vvH0b6iF9Kh2K5wGoPudMtD0EzHisHSM5MMi9spdjeLfFWBschE4SjyNE5PIZ1yx1I2wcaiQji8dGEGaZLqj3x1Hft7BQloN1RV4zWG6MBActmCEdJ/EnjPSMLhdNDeTfWP25Mw/NclzDXzyXE3TZ/qETUU4By7aGyhS6S5GIq0epdLTGokU3UpdPRVQPYSOAv6Mg9ut02FrvCswvG+JMRF2cnKa4DQytcFuaEnD94JB6nuBnEupdOUC/qxbpXJn3883kPsvs8m5Y8mBXHLhJy5MUAqWUxl91nSIktEDy1Z4/AjZNADVveRPaJU4+1YCI2AULD8GlPALwATa4CsHe3sVCfmz6JQAbvgKUCCt94WyjiKUNlu3r0V2B7lUGOyW30Eg2Zh9842X0eYENmRYhbw2o5l9GeetcC4BMb8g/l9TGyK6QkHcSoqjkeBcwbxQlPwg8gx8Q/Inp5aQi2b9xFWe9mUZGsYCJpdOoSBdTmUg51YvHvEVwlaaUshIWiEPFRb4VhwY8v4Taw7ZHSEzi/YOO9rPvkir3nuHVr2/iup9/xjxdml1l192lZIjaEbxhbDT4M/YOxcr1UpaZTNZ7XKFoGKjAxtnH7IGTCxrCljtAXytwGy71OMr24Nw1wF+VLORnDKdNqVSbNJstlaIzQf9GZ5HntDmI8BfWGrhOTNuqSuD5OnfHdT4iOEMDu7c+MikwVultDUhlZKUucJLXSsabUI1pzRmnclms1LXr5DT4I1Q6kzlpObfQ/+rN5mX0/LBeleS7+xWYJhDjpd4aJDt4cTkqZ0nqp+ktK6015t2acnqAwTnTGGdwBUS30wuSLt5aKagV+mKtAYmbSFLU8O+4/23lAJL0rgN3P7+Lxrv35QrqH2l6KlZEkbb/GoV+pVUm2CR3HdRceSHhcHiQ2ZTiA8qK8TSI6YgeocLIgJ86RAIBhxR5ERokFbntY4t2u30diBNQuBil+iLYf0nemOC5OE3JgpT8MyJQkqaKIxxCmN7MdNq56ie6tZOGk8UJjI6OQdHZYK/Kxdpj1iRN/0ycTcMrPeFDTSJrN2zFRUCT2aMesmHNDqWgpScF/jHqsO43ngb2vyOCtZmCldMBnNHiZ2AQ1rsC42hwu+X9XHOekMIhn72/czPM8SuDMxk5IEKlE9pNucqUDEp34Zt1YxYUp2ZEDNb0gxhzZZ/0Cyg4YxZQPJ3vu6VWy7vq045IxEnXLrl7s0FQ7jkT421e6tPa4PF9O33pvJeIWuI9bZ/fjrVFjHChR3rBrIelT9I3hP0OxdsHQgtKkV5Rah7JbzGkXRrThl8qepF7pxfV31H680gWVpz+j/JT1HtoAV0TpkBCmF/CHgUT7QcdDugw1uBO6aErUQFag+nMt0ZIoOU9yWT8ouB5LjgTW3uL3DGhND5RvfITzGO3MCFLfufuW1g5JPP74st62+187RCqeD9beOlrg093vDglq78SGuIl7My8suRtMNuVvd+4tWPf+JfPj2oMjntmawjaGZtbltmzfXDaz62LGRxWBTGiMSTiI5UG6IjntkL4Wm9vxen9W7A03owPaXajExxZpKW6FRLuH7grF3b0vv/z13VN0UatH36xKeHqv/tGdi34ZJLVl8+EiS893//5nYJ3eWbXvxk35UXZGc3xlfdKPoFmKcSaC1x0ClO2d1whHHr3DrAWCtQdVgThOIcHBSmlJuRhAiTsgb37MHDyo0RuvOMvhnOHH1LYDTOvoiXSrShQ4pCm+pNcJFChaJORqWoHoUfQ2/RG21Iq0qrZoxBu81vYt9CBzZrwMhUq4wpIPk1tyG/tx+tfwCsPwYWEBcDJRCI8bK6Sxnvcrm64krKAEpYUG5Abl0Qg5SF2awWCYQwbdnchSRCOKTdtugNxQ4RrlwDNGTcj0uebi3uhHU3VrRE3fDDgT3DD0brRD6ceyKTXtrm8Udi1WdFLLSLgSPaVG+EfRhyjKHq0xIWaFar6jNpbb6VBnV11mBDKoFXGmLd0diiSOz82DH6bUaH2aBcZHLrtGYbxhOK1VmEJx/ITdJChfjCERRq2IDdhvw/7bQgmKgKbJl2bzZhzSdW/mAqdVwopeY8/GbwzuhlJ1mNUP072IuISNOYiMfEjtusk0cA2gUN+UJLsopMpA0TtXozK32NJY8F/QmJjqtP/5pyUh3INg1OO514evGaKRBWP0s8isS+G2qRO+KDzGELjV5ptgJLU21b9RXYMZm+uMaQDd8bTyQKOJN3rpnBloYCwC6XoJdJyntuatBGM5xMyI1etnjxtRdk0yuv7HctsB2VS3SRw6udHoPRt/yCdYnb/s/9Y8s/9/qtw1etKRo48iYXigSRwKfX3Lh05c2r40rlj1mD32r1G5iwpzpqCciVRg0zcPsrN33sX+4Z0dkd+gSQ6EIZkX1KgfwkngC8UZoA/MJBYIpu4Svw0jLj959hk5pG/D7yeJ6Rd+YCmCDVA4g04hEmUQCPXX1SPMo5eRcrCSGLn1ZQPyZ/2ZhQvQ1eXT+urR3ejtZuADo8KfeFg6xmi7hKMcg9R/H0dhTPiLdWOvCtXXM3JH/FKDFPKBnky5vRde+lH0c+/veRjy8j4maJR8Dp/4JvofuFgU26n0Pl24Ki1t2TtMgE0hzeB8/YwbdcfXuW24tJNy+nCFLOKRityW2yeA0sj0dTsg4eLtlwzaqUjFMplXq3KZC0MhzH8q5MK/HN+iJrugfJ1E/RelpB+SngI/7lYCJhbM09S1yDYkSOuBEYAUv8GKe+wlu8nGDfIjRoKA7XiXN1KUzQOWR9cBkdKSAGOknyp0pXIRzJuwV59dWzqBmWI88qGM67lLh0Xv01LCp4OSlimlRolPDdqhzLn4j1txlJEpnqMJzi1QqKRhKs0Bhs2uqXqna1Wauq2QjijwhOM8a7DvOmXLkFCV9pktom4f3EjPTEibOH44g/6rSzVWdEWp6Lh4vQfaktxSRSXs/W0XnqeONZFnFkjyh0ryRon3RGkDyUDXIvCrl5uSKsdVKMC70o85ZoBRZrdxclXyzRHc+dKNWtkeyjxtyUTpitukJ9BoFQqNgh3plBesuhvEuvJRVK9j7RMNFbWhP+IIzH+VDJ5rcIsiQ8UV979Qdr+HCrLWAR5Guqh1k8kV3jDfolpG9bwcDBuCERQgrtgjLjVabYRMKbR27n9rIAvC2bE0aOdAQ3O7ZraszRLfUzIgHXIuddzCzjVEKpWaB89adZnMvhFscAxLwL/RJnw8V4O0tUf0i1drsTdjVZ/RGB3g0GUzY2GfxWopx08a9TP1O6Ym2hfwjF5wQyc+p7ghqbJbJw6p8b705F4hpvKTx7nChF23zqeKSuw3oQzdpBctKjrRC2KTuVRjvE+vbCFi5qwmaF3NbM+nXtJYtBbxAnvkM+vTTDfdYkITTlkmTTkEdPLPjdSFr7hqfshAQBGXPU601YmGTw+1qX1ch8L7DQTUACQsYS9fpiFmZFJB6Mwpf77u5x9g30O6tEMzCMzqGvrl1yz4BvbHzMD5+vD+CLftoKZJNuRTYJ18xDuFr+VbFa/jiuliMDpN7qwzIg6Z55ftoH1bpv7b/9lY/d9O3bFg2i/bUvfWKg+o6ta8vg8NZum61r8+DQtrKd8Nz2w3uGOz72g3tv+v7dI10fe/XhsRsvTBfXX7toxS0Xporrb0Q6Ulwb/UOkI38j5gH/DB+WfEukk44gvnOgGCEzGZQdRXpIwIueAgJy4JTTNM0H8N6wmW8y9Scb3v/ZY3x4Uo1uHk8jj7TveWzvDlHz5Bx8EklGeNi/YPtAqPr7TFIXtezYn+sI64g3139mfbr6bDO+ZXIuv2THyuKomqarh6zJ7vqaf4nWnEPWf8FTSGl+/WBGExPyFbTqYLuAjaI9JqAQZrq93VRCiz+EGUoSl5nGo1DEyulrTbo0Bc8xdtcIaKShu7lI5pe8uy0Ry7tV5IjKEUgFhurgIZ96+ZbPbG+ztozmLdGAV7OCVVRfEIIdhSsuy3VHDTo5S5MUq+F/ES4FtdUbGuA+E/R7B3YtLqzpb9GwzkRn6HW7g3jFnvbpq/+lD+QlPbHw9K/JKOKxxWDpU8h/vfZQMB/MqxwV4pEpoEofhTjzwqLQRldCL3NXBXKHHAvp2FYzdsYl1qtN6J49UHdOS/hBM3DRrl0PT7RcNFbS4flzBc/yqf4NXYG2qCm8YPnq5T3h9m13jCVX9mU1cppEtpPhop1jaU/Or40sXHHBigUR2D563aqUxuLQqg0uoytsZu1em8YVt3szIU84179pwdC+sajKYNGoTF6L1aNXmKwmjT1k9KaD3lC2f6OIExvihw2IH9zANQko5AxNG9WUBmn8adtmVmTa+tAblAqqcym25pG2DYLmNHY0QhmH8rRCiamiVJCEgkeG8IXWxKmXGpTqlDJBOIsTQve/BclWGOmzGPDjKbZrxSm2Gw+xwS2aLbY5ke8+U+Q/aDQt3HXgW5df+g8HOnmH+BAC3llakkyOFO2cMx2MpBwcfHT/53a25bY+fBOxo25bZr+6bHnR5iiOLia2NFwPcS5Nth6trwOsnDeRtmz+RNoXyoKZL26JbpHGyuZcyMY82vnG0f7yebNltNrXlevoC6jox8nHaI2/nG9ZGBDo6n8zpLUtn8jZWPJF4h8p3paNpYtOjvoucZDk7Ll4HAcPMY2eJUneoicunf2MzsiTJGfQkp/1RfQ0yQjqU7PE+4KeoyhOp5kliVOCjqNofVScNwsiXvkJwkUOrDgG/MQjwArCGBFZSy5rRS+gqhAXT5lxpu1LZQ3gg0E+sSXI61xbdM3emCWVS5k1b8yI5baSWN2Qor6mJ0fVC7U40TNXV2xUZ8XK4gsWaO+OZVrdKlmFYw/SKkeLP9HlIExQ8XtxIi1VcCnlX1Vxj9IqeyaeK+k54Z0tab8goxhBCYft9uo0r2EpmeCLwePwy/6IDndA8tUfOZ3Qr9KiT/QRb3W9KCccgv0lMbeVwlN2l00peWuFWDXlNwPsODG8a4tZpt0i2w5qM3biiN0bYsr1XON0c/Qkasrdrqwe1yn1HcVk0aWkv0M+RysduVihzcBr4W3Vhxrhwjaixx9GxFKo+eoVyM1XK0haH/GhNXYhf24pkuUIaMFTc78/7NajF64N/nGKdSOhLqEwnA1WYJuU8MiKwj1XBvwoBTwjuRT5rYrZDaEIxesFeF/1UoNOTHLfojFr5BSn11T3wcOCdgvO8sZCMaPH7bcSA6miHWkoVmtRdxpdTp9l9kharCWIa8bxB3SLNYY4+El91kdO0VeC/WDv9Lb1S3fgAbh0cSmw48bOUGi9/lliPVAgLb4PrAcx6Chzu/rz/9PW/Yfs5oEVR+EAGAb9sK/MrhkBdtI7rMKtcyOT5JCoTDAbzp6c6c7hjeRNYNOWffOkOIiOaFZrEPyApszGeAp17gGf+YMSRlOj34A0UN9YcNsQ7iuslxy0wdZgZmOhfsrYufxg0mgPsDJSL2i82UWZi7ZbcyO5/FCLX8nwCoqkFcbWwZXJbY/sLJZ33LJI41XZzIW9U1cX1yyICuRqqWN89o3z9y1SnySgJVpyJdtDaqPP1payuqzSFJEz4OSsMY/VZ1IbPWZx3ujWZ64s0bSlHO/ZuzJDs7xWqNNINoNodADcPL1ytHwBppErWDbue5bYALYAHlHICLYShw/vNqLXKHuUOIJ+lyH2HR7dwtGXDFpxaZlb1+/7n0jyD55lA72Ybu2gAPsODY6IDQdIZczRSeqVnjnZyD/MZt/SNEh2rqjub6DRmf3UshnOkQuH8x6trPraGYSyBecItfHiv4BQkJHrPRnxMSYaVfU9mOT5c/Zh14kVLQf/GmKdOnWu5m2RfvRr9B5wPbj2IDhw8RKyQqw9OFBcokIB1Poyl+vMLUGvA/rgmgqxr8weGH53fNU7Q9cOXIrptBmsh33Tl4/kzLhxS9U5YMeNWomRhRVon1T0iX56dw7pmDoBxWSRSDqxYKJ5GfnBxwUsbMkPad0ynKvXq+FKfTTawlMWU377w9s237M+2dzuZdbKZayC4gR3suQcvmzAu1nqDdukC5QCvtaQweRnaEKv0XjTvXUprM/k1Sf4JOLeiohLHrb0xHv2LEun1tyycrTWJrZnotYmZo+nBRUvDy65cis8JJUE84lFcaMxVPLFuvxqE57ma5BWmubzNM/9IdK2ymrzfdV7yVfJH4FOMAbWT2WdYxVi3UGgUoE+PKKmDDvAeOtgtmvMSfl68NhEYmhxBS4qs75h9r/1Or+O0FVO//yI1jCgM/8ZN0vMnoztmRGTe8hjqQ1g1Gd8A+fwbTvhvFweYWr0GJw1uPdqz1VP7Gy/eFmLgEfCZLycjw9sWdi2vGAL9PQsCtVn+cL9fQMRzhJ2uSJm9r3CpkJjmi+TK7hjuz+/Ic5p9UqNyWVwBg1yrUlrzC4trfRmXerRW5/cuP/YLf0af1t0faM4/2Zvf2bp5nzrjqVZtbcQavSpw6vJl+t5tA0HWXEe5vx5tKvPnN3xnt3bCkhwGaLHCXoUDIIVYCO4/CkwRDw3NRZeWyGenVrp7MIjL5g6eVGyEHU2dTl9vYPrl1XgNQcvGEkOlvDgJKbOOx9EndeySKCQDDUTCInRyZkPIdJZ3vJcZyBsmpChm47JF8sHvrGjbdtYRi9HZJNzci62aNPC1qV5s7Vr4eLw2muGXPUmQo23xW9KZlocfK2NcPafupavaO9csbyD6ETb9k50JlFQ0AtqvdtoxxQ0ihRc7kh5tG1bPjFCZOv4nP1zEpkrtScbIIYaJixZm7sZbJ6/EeeM7hR7vzyT4mTRYYsFBKVZoUla7KmpIauBonNPCsE7/YOXnXM6SKT6Bw8FSbw1ePpX9OeRPr0HPPAcaCWSyAauJXpBD9hNLDyIvMtrbsXUN6gt6kt7tvTo1GpdzxZq5CYwcs2AC2nNsn1/X+vaHX2hXyYX/3I8iV6rcm8Fdwyteqdv5FY17oa1DHwSKdlJZkTUrllRwTaiUfwEHTFBeLJeS9GWJE37Js441Bw82fkVKXFmjGr4wI7lJnN5Hr1Nf56QKdTeZME+fFm/72KtgebUzHZdCCnWtojRYmdIBadggqXhRtvykq5gaTtueh5oND2X55qeRzoDLSt2FvVetcXccvHntm66Z0OqrssTHVLrLtLlV9u9BqXqjObdfKI3YTQEC+5EqzUfOUe/c+cHd0svvHggQFP6hcHyZePJZu0+1wQs8oDp9G+oNDWJiN49lerRYLmPOZ0xNeZMsiXWM6CJYXvZ3jKAOLR/OjDCYOUz031iBncTSIO++DFiyCyKNZOmksMH28M6Icj/iHoarSy7mjqaWa0ftz9fdkb7M/oa+bzfe+rxuW6VOZjs8YThvF3QdXhpBfVviNUnELwq3BgeG12N+dyoXKC0oxdoiS0HowM9AwMD7atVGPqplgEtdhYCI2sxO8sldkYMnT2RTWFNfDyVa3IURGzM9XufgYmzGbqOCc+HcKeC0/mSRRs2+tWbmhCFzLrGmzw3quAN9aMXWRVHG7Qi44lOhJy+Op7Uq/gatpqQaPcY1UrV+dD4br2x4t2zOArFRwi/smfpURQfPSfGRzE6U8e77OsI7zvAtilX1xKMcH5Hdodqx8TEDhVpG8WEWJDBCnEqYENWpr+s2jwyMNw1kBlobY0tATZMh8AAhQlgqOkTCf3dOCLKiTPnohoRiZAS49iPxoFNePd8BB6GX27CPafznodJ5zBPlKPeOQ5vwr/4Y5GexB+beTitPS8PzyH//CLQ9HPJ9yoQx4gttBMkQBvompIb2irwiYPA50PWHf5DWad2u22GO1Ip1vZgeE/xfnYfuVcUcTHGFEopMeSuuVaS9T3fg0uCDaeq+bklxJZgLOHzXNCZHG3zhJdcsaSFNUfd4c6Ei9UaNQsvKQ9s63E92+LNuJRhrztjIX6uUvLqoDdsQjow05cw2AwuA6s1COmoyeI0WlrGW+9QCBatw2m3i/CtQfAdlfEgCIogP8W60kfhkzgxD58qC0DnYlXxJ7x7LJeq9uaepPeJAbVYE56b22p6lojsnBPS8lo4bZAmr4ijnvLadmc+HTf607ibjDUG7Y6AURFdketZU7K8wpgCdnvO72xx2gJmjvzTwN7xOGf0mVtUGkrByUmNDEVgJNpUf+nzpMcv6XMWYhZ37EG/3xLNi/LSSjxDWGk7SIOWKTMIVODhsoo1fPGfcVfLl9V7yMfildPPY48rHv6afJ/occ3rZxF7dRoEaUrnyqTpeREsworiPe/q0p33JMZ2L9RFQwEjJyV3FUp3xtHa1dHhKwR5hqEg2aK1CJzB/tlPj10xEkRMp+YEk1ZlN6tlVu3I2Nhik0dpckv81obo8TkZh3ycFpCdYiwtmB4AJODBskZwXWphyPA3jXuy/8A3cVrTczqgRISP9qQNxF6f86bMLr08sbGjd6Jk9ZQ3dCeHA7jhwRE0Mi86Cy5b2MwxppDd1uojfiFRoJBIZ5bu7EB0iXk80CCXyCGvDvmD1mjB5ixGbd5YHZbbkewEQBL0TCaR/nnyoE0QbMEK/GbZBGwqFUPd+WTw+SARDJoj97r3MA+Z9821wYjiUzeSZ3ZDGw3ziDTX7kzcbrNVH1f7WiORnpyHVTKsLVjoSzz6SHRs79DQJb3uY2QubwtbVQT5rsvpiDvVDM+afH6HClHu7ocG9o/Fwv0bS6bWTq0rahWfR2GG7xD7aSvoAMPgQnBlDweWwk+BMNDCu0AMLIKfARnQCe8qs/JYRi7PxMjACAJ1CtiWYx3hDlAPlnaFl95vGLhbnZSThSf553mC593luwt7Vt3lvqIBMdLBM2/OlLprvRaSStaI/pyYXPzQ50AUznoMBPpffo7HQMDaGbFfxXVwjK+8ttUUVSlYh/XjLUtarOHR/aPDlyxyJ0I2R8BpcQYWrC06csZjnOpX8bDBqWfjIYNLz7qCvousQj7rjSJH+ns+F29TJweyFoVCIXBqgaAJc6TDH+lrcRiCLZ7AQiufsXs7TfrOZGowb5PJXJ/1hZUGh9oX5A226majEVIGu8ZiYrUmyb9aQ3ybeBTppjRITYa1WBDsgIOTZTWwC2GTajK2x3upaS+9VyzvNmmleaWD4Ac/voF4FHG7wx4wMeGYtcWlMAYc9qCRnVNKqfbxnJH4hZzDzUScHKZaC35v9Wv182Z15PX6u1aUJDleQnwbxpAc42c3uI8BI/wtWjyATx5hXb+1aHaLi37zrOJmY3nF5mcZOBlDwOFAS0SqEe0NjDLZU06kunsSc+si9ApWTpJyVvF0SyScy0ekZ9ycfh2+A/NoHV4kg8GngA/+11QExU7wyTJriv826Nitf5wWOVBczPGm1VDi3UU9cZ51hY258XZTi42RkRwjY1Q6jd2BEYeCJoZPlsUlxonXcsvbvTKWUduNYQdJkb4o4TvXWiV6343onQftSMYy8Bu43wNR3YiW/TSywCx8G3d94Ccm7LZfKtQpXyP8ydrzlBsGiTwH1YuNTJ8a6pyQuJuxRFwupLrpvzuT9LfTnNHvcITNLK+7/stKpo5rXgEt1f84B/1z/yTNVnBIjuwPVE9ZTRJM0I5gknIQSAGymkvFdZ9nYAXaz1zHHI3n7tXAFyUg/doHypMFH1Y5yQ5BEpM++K2ynlVN9uxxT5b2dBQi2d2RvaYmjNVK66kZ6SEHHyAwZ55j0ktT9cb60wkogTFgspuYUNiSddXZNRCxZhsS5UulvemNLQMrzZZMKmvpWJoxnF+qzjwnDCr0rzWdzEbNXhPn7xwv1fjlEQR/HCQm/cKcflABu+rJ0B6/yb27DrJW1Kq1Bw18ALBzwGHd8AjuAbQHJd3gZIzIMREhSfnSmwody7KmeRAU0YofP2vF4loJUEK28Bhaqw5ZQ+8xoIeHcc8D8kwY1vKIeo/v7yXv6nztDvJ57Q7IKY0vv2p02YFRf2T8mmVLrhgN/SNnT/pcKaeasyV97T3kn/r2jifDw7sH+y5fGg8P7xr2tcctplhHMNgeNQ1LOmoN/BNxFK0J+37FKVeaxSg0iL6fHhjYdMpF0dj9s+3W7G92/0zndv/msXIDi2e7f93rOy3RYMBQ5wyFzmVK+1KbO8sXtlpF989W8DpbEK6x+ze4d2mcEazC73C4TylYGfFLORIFhNtkOrV0Zz/2/ryRB/wB7P1J8vam6K8Hp71WoMaajreyL4T2eNUG527DXlBjf5iaPa4tzW9mPAcniI3n8E2CZuVyVikolWarU2jmaWMo4NWqHHo5CannrB60pymF1mWsPjOfFdrRDxhKrtC6RdntQPxAo3V2g0VPgRK855A77o7zlgr8+kHARz+dwY/80hotA5nCXZYSHdjD3iUY76JFZ1UsjmCf9Rw9CU35mwKKLeqn1Dwf1kkRdHjRhpK3K+Pi0XoVMsYZLfp88VDHovawv3xBwdUadyAkyxS0zBbOOYKeaOdAZ4S8JtWftnAqNe9w6swqWi2ozHaT1WCK9BTiCxImBafk7C6dSUnxGt6uN1sNxnAPgtVOHIMv04+ALIhPA58rhGmi0ak5167QYxbuMd2u2NflEvefEJvejs8ef2PODe+UJtwK84e+jWKIL0VJ4qjKywql2RvUbdtQVilVqm4srFgH7VGh08utHouLpuVIeTocXiUjpzduOuWJRJ37ECtRON+5zxmNeH4e8PO02lLTrceIR2k9spqJScYnOeEOrFsEH0NGdpt2u6caLnijWHUOB7wpG2ucN6VNPOpNm91aRXJrsWM8a2JMorZnIlFL0YlkQHTA6x53KZ32dy0rwVHM+STaVP+l2Or3wlX189rcMPEy+T5a80Kw4ojbkzGmUvpEBa2Z8+i17XqFvLNT3409UkGuL+xOdepJW3i3ba9yL9g91yDXaF84x/Q1bhw774T1eQesyYccIuffT3LWVDCUtvHEckgM4265UDhl48m75BRrCjlcITNDTBBwI8Hokf3w6RliO0GsJjhTgNYTckZjNFfjuIaPJ0ihS6ms/lvj7KTJhGJ7gpTxTPV+noeXMHwtKLm7fibi59vEJ8S/JbLsGPDCt/FENdbAcxPV8FcHjVyKYyvw18iK+LjIbh9HO3YLDSsiYujb4hx1bYK4MT8NjfX2KHl9SjoUlJDigjW/Qw2Jm2WEMRH0xcwsseJCEj/tOZQ0ErKH7pRBQzzoi5pZcnycZI0BVyBmgPQtxH9yKEzCo1Lf+pYMeVqkQslB1XusWk4RMkb+xUdkDI3eVHH/LeWK4B+IOxGMHtCB/Y13phUK1oSY4KDHyBj1FXikzLNG+24Do97NXE5eAZrGouswiepEYt/u5oaMuX4MeKes3OGNGAl66IcsqYsFvCEzL9tDbCIYY9jrjeihjBAEJYVI802CMDk0MoLRCtXjEC7EQ/C02mbEa80TrxAyWgVCIP0U0MA/HXbq0Qt4K0SozDEe4cuWXWrfY/TlSOk9j/5rbl+oj21I7Qu6uT9Yg5/Wi1hUjNBlSHYU1X1aA4Fsx0sHlQIlQ87bXoPAqp/7LtLONGkw2AWF1epW6rRaDqp9AXQu19n9No+h+geZxi7ZSUA+TxD0tcg0GoH+CFs20DdqjAOg+03rCZiy4napGmLUsN7IIodArncmPckWE8G8qNBYgg5fREMye+jlnIahFGo99zarVFAypV75LfEeVJBw0z8U72Epc+gmN9AQ32ezeJ+J898I0dWT9iXzBhn/fYXeFnaiG1HsXvpxPNDFCkb+RygIxjdSfV2CBd5JjwIO8ECPq2LPHZQxJI+hOVFzSZs8fHhnvbZT3Uu9WivGVL8hrRdeQz8+d50fiNfZfJ7rXNM+NtbWMTZWqt5KJ/pbC4vQ/9WD+Dq0Cl4ju2ruOi+J11n6Ea5T7S8VewfQdV45fRq0Ey6ilZjRygGFaHaXSLeryM3Ej+kD+O/cANcxgNgA3cZDyA5HaFuwX9OPmP8Ebop5rdnhIueKZfU4IiglHIiXGIPXakOKyczb4m533MZWdzJ6n9XmNSigCeI3ezLkpxsPwH6unnqs9sx/z2BA69OArWANdSE1CuRADUx4ZglppiLyCPrBErAKrAfbwC5wANwAXitfNrZ95/KdrVde23FtePe++D73hs3+zYqBYX4YlHupXk06r8/vvHbf5uHefL53ePO+a3fK7avXmu1Dl18xesWCq6/vuz6747LCZdY165zrtOMrjSuJti5ZFxtNqpJXXH/ZupVdyWTXynWXXX+FPLj1Im8QpE6kTghSYUnKCp/IfvAG4l9o/5JfYJT7vC35XDZU2+tqe1NtX/9cfsb5mfszP5cb558Hzrh+/X7kyXQ+n74Pb97NZXIZPz6qFrPo3z/kMpkcMY63s1b8BvGxxndnn0jns1k/zOTzGfgd/GF1Ld6+i799Hz4iH0CbNDqr/iiXy/wMncAH0cFKfLVr0AY+k021zA6go/vT6Tzhrn2pKkcHb+OfvZ5P55PoAM9sEK8S79Nva2WKw2IP1ZXE94kX6bfQeUXU98uJl4iX6HdACZSmYzGlowKnymrATmmSU2ENepndz7VUiNNT5ufoClEVnaymntaZ4zjbr6sli3AqCQtbKEk2ZYyKXZK7hae0RLu2PLfxjtVDE06kwyitWq7llK5Q1pUbShk3rvPng3Ylp5WrtRSnV6u9ibbQmjs35anxCx/a1ekRGLXRbUm7FTK5XqsMLFjTsv8mpVavkCncaYvbpGYYrZrJb71fgpM0inA+3YB7j3h+VDxfQbxEquh30Pkztc9fJX4r4unZ+jlsFc+fE8/DxHH4oHj+fOP7r4nnLzSu3yuev1j/nPKK93upfk5a6V+i8+O1+79IDov3f7lxvSfE7/9j4/wn4vl3RTq1ITqNIjotBAsOx76a4x/TapGLP603DeSwq69S6wZy2pzW1PqVTisdRKSaMn0dUez0vEbkWGxuZE5UTUmyKUkz5+4TdVLONc4Qo7HF2zrd3cWkUqlhSI5nvPm+ZFtHZnDlYCY+vKnV1pEPySkZhbwXhSvZ5nWisDcztGooQz7dNdHpkiFfi9EY3LYgcuz1CY83FgiWVvSUVpTsCpWWlfGCRR90anQaldHCe2M+f2GZiAcnwsM9Ih6+J55fhvDGinh+pUaXV6mrxPNXRTwJxAniYfpt4MezPxB+6xCNtKXcehTeg94S4NfLjFxm4JEZc/FPI34mMYa6c1o8aJurNYx1pnLmlNSMiQRdaHgwuDMd/12D7sYTa+CR9Rt/xJPaqNceMCupJbyNh5xFOUIyOo/VlzBCFH9W37FakTc0bbQqkUfJMc/Ye72ehfZnGBQ5kUqrEfdVEz8gBui3kM+VnRYEubICn5oCZifaHZTblE8YEDWnWecTlETOWifmG7U/7yf9UdrmNkzcTj/Xg0kMCFzVkyWQhweT1dfVgqCGz2cphYqtnoSLOIF0+WLFglKvtwjwmzFfIJwpCWajWVO9IIJtYE1/IOSFQLlsCqDYyBjkOY70W0OB4DFlyMXzMtdRhEodkOH15bolZKJF4hl384ksYj9xg9aKs8+y5ulsvNyGv0/mQsTvaTrU4g2bFGS6Wk2QjD7oygRl9G8pzhT2BZNWjj75lXFSx5tkBgZPiX36dtw8zulpk5KY5FVyAgGqrI7M4rx7Tdch2+hGFnx42qB1BI/CnwAWmOFPp7Va1lOBPytrAGtwPH1j4K4AEQjI7U+rsPAEn5bXhEeqJZSkWDk1Iw79iFiXqyAekqmNxOB4Uu6EoXxQnMYu6OoHxIuFaPzSgX82e73ml+65s5DoHv+vQncsX8qFF4yURkoLyOe61zocVquTeMxhvejilmUmYd378eATuepP87kXIogGNV2GMOwGQZz7+RlidRsCgbEeU+LV2o7J6qttyv80r87khPKmoQpjcecj247iJX13x325fOFlY+GChelsx6pWG7X10ocvSkirQSbkjk2FVR3uqt/avlaUr5oeBV7QMal3VeBPy3q5WW1WI3f12I3Ou5yE00npjnF4Va5j1DwcNo8lw8ZQmjjJYhDnWGtmAuEN8+0erba6BS8RPqTR6TTVmbe1Wtxo/zY0aLWkM+GR1uhKJdz3uRImpyCb9EhxbE23g3aweNpmSxnRKg/6APBpKvCNsjblOgpMGhNhMuWjpWdJ7l/zeLG616O1xc5ed9IsPUu7ZuA0c4I237aJU6s1gZNq1/J5LaJOklRJBi6Y6fQXVnZ59m9zR1XXqXU6NZSbXNgdvGDT5s9d0tq+64sXje4RLSK9VrJvGt5XvrD1mqsVinvc8ZjHaau+IBgEpdxa2Hbfug0P72xzitZQoolou5AH2DZpYhC0U2qzDJNGBdTm13fJb5ATcjlp12Ep5SWVlxN13sTM3MxXzU8WfELtQPSYDUKudkD8NtxaCr0bai2Fw6VWdFBqDRO/EdVJpPojvCfeUAmCqvoHqMR7aV3YhgIlMCGjCn8KZIBt6Nxm57x2C9iKbxFurV9YuqBE05r9RRLgmFSCo+hiFuBAdDO+XrdyUt/WnGmDks9vwnnDQuMWD5oLyzv0EZ+VYhmVRqGUc16d1YaBIZ8orOp0yxiWYt3BFq+corlAkYBq9K+GY2TvQRwUJ608Rq5aG9HaAgEWaDmrVe02YuzSQD2HXTz5mM2mckJpXk0J1xXmYVg31z1M4prCawpj0OUPm1jqexgfeG3HZZzR53SFjIzK8IP/29a1hcZRheFz5sxkZndmd2Z3dmd2ZzN7mZ29ZDebvW+TFpq0aaPVpGqoSJE0jSItpj4oBau06oOPvlgFqUJBREgfoiShzaURTAkoguiDQiC1xAcpKhWq4JMZPGdmdnOhwzLMLAtzzv+f73zf+f/5zz7wsdQfHAk8cQILh6w7UiAgUZsSPqz7sJsE+hE+eeLd1kPreijYwS3WJyAI9GUg4iECWBuk4gbdsd/3D/YC03Y/RuIxjMSrEaPQavRiDCKjnMbQWyO+2b6RdGxDtA4oYobwGCDp51IppYvMtHiVAjcXlRQrIj6n2ThDvP28OrGROrBDuXUnROSaxt43LbvbVE7ZYQy6NZS0YfY3s2tsrl4rMMvZViuTS74aL8YVz8fXPeGYGb2YN9xRJGz/HRREkRK3/7HvF4w0r5gRaxzORtMqnzZcDBF9BpqgspD2RMu34Qy+luHMzajYo9R04l0aKB3vdt4ud/OqThQL5ZRQeH+byZ8uZpvZRtumSCvqY6qha+JaF8d20VSm0Url9TNRM6b4PhICfoGDMNNsGMiXjJPIFpzmJUHglKJqvewPBv3USiLBhZIR6zclEdOkUFBK8PAC8b8Tb3C1JV4VJghfSHALfx2BWwucvOHwxQbzCL7oZMP3pXzRaG3q/TOry/g8ufjVt6cmKsd7w+OT5Ey/+MIn0wPrP5y9Nj1w5+fX3zaPnG5duWwefd5uh6tpMf8aoDKXYAlqfaQhQ17gS6ziBW18NUBUmNeeER5V8hjebcsdFrOJ9YvCM5dONnMH+3OmvnTgXKE1+I2W7ZP7qsOH6D8Hz5/I37fdjY0VUPRz43GMnntD7XZhbY01QQMzhCmlvEvw13kACkvw3nyqKhF0BxSzuvK1+KO4JSJRlCurmoNv2RkB9jYt7frGetmtBNkpcCQlmfubTgBOEu4Q7fRhsytcMONmyING1Fqpm3TGiPwUL0pTrz3x2OHCUZ75S8lUotVDB4YdzCNO4GYPVq3f7b6t6RpF+S9MjL2kZaauRcMU3W3I7HzBmTNd7QwUkJwDDO7VTYmnhQ2ZmJxzTG4X7K13CvZcCuiQGnVVlhbJBHQriA+qJMnMhyVz+4b98OfMUiVJ8O9qcqCDDMlU37Vhf3eew/MkQfwGcgdbvTPYunYlSdzIdgcd3i8/G3vz2b5is9E7euz4CTzrFGj+05ns02+cgus2wwyefnL0KfidSw6wvQbAfP/4ULcipPtM3gvKab5c5tOo0m9o+DrNNPUe4sIAYFwQ1+2Xo2G5vl5T8QxEog5150Pil2jPjpXOHqCt3TtWti9s5YduMf5Yr5GpJET6/CSS4hUTi1WBvk3RrWYii7XqlUuIV7PxZF7l0VuXERfOJEs9NKL+E2Ue0TxWBB9Yr/hlnkG8LFGfe4Mc/iErCpYXPsQrLhp5Aj7LB//lRQ/tUbmQ0Iktwl+YGdytIAgtBoY44R0muCe2aMtsrLGdbBqEZxlZz2u1AneSPTycK0doxsrTE7yPo0IaDKgqK4T81hh5X3qFnaVGuCpW0twcflQZ2wWlwqkR6r3ti1z1XQD+B3wYE4cAAHicY2BkYGBgc5VnPGXbHs9v85VpPgcDCDxjX7sKRv/f9a+YXZjDEMiFSDIAAFo0DFAAAAB4nGNgZGDgMPw3mYGBvfb/rr+72IUZgCLIgNcUAJJ/Bh0AAAB4nO3ZTUiUQRgH8P87M+9urCZG5SpGGFIJFh2KsjUyynDVwA4JslB0KsPQIIo1c6MQqWiRuhVevAiFkLegS3UIiZAOFVLegm6dIo0+t2fe1fzaTNeFFfn/YJh5n3memVl4d2FUfUI1hHoAOK+kP49KVYpOM4Kg6UDcVKLBDSCuPyLuFqHWjtUmaf3Q5oTET0q8WlozjpqDkn9FYkOo0uPIdffglr8K5WYr8vVr7NSfUWPqENNNCEtfb3yo0y9RbGPOOFpUIDGq33rjmO8qYjZujni5MTUidTtQq57LuerQ7o6jVA+gRL9Agd6Ow3rYOefl2jUvYL0qxjq7p3mIAtOGIpOHFcv3G/FsnyGTTA0Ci66pQLe8S5GUc7fRPf1Z98x8TsXmyHvabXrRNGe93ql6lT//WjJf+Hd8ZqLeTdaon7POlYtttveFZd+h1Oua92ic3v/3c/yaWsdsnrVfGw6lrOlA8Yw9B9C1kL0m+W6ifHbMGGzRw8iZs1cP9qcaL4W/E2H/KoR9eQhnYr3lytSjPt1a5yti3hohtKqcxGjmTpU+9w1ql1Ivv/VB9wCCduwvS/bzWUhOJqgn2K3GEFHVqJA+pIYQ8uK9KFQ/EHEuocHpSrxTT2V8ERFzVnK/SRvDXlvn5UKeQ9jnfMcGW2Njphgl6r60fgRlblfKvZulLerbu3zJOwvnQ7IREVFq9h6X7TNMp6+hPdtnICKi9JlnOLXUNfRaFOoAoroAx3QLouoRol78Mhr1aUSdQYm5KFNfpJdnc09y70jrQ6ONebmrZe663KUGsVFH0eqdrQ9ltlcDWKOOz/wbBhEREREREa1M9o7p9YGJ++Ii7pleTl/y/+t2zrtrTtwzJ++YREREREREtHKpG9k+ARH9i3M32ycgIiIiIiIiIiIiIiLKjMTjbJ+AiNLxB67wlDsAeJztwc1LmnEAB3CzJ8te3JNZ6bOnl9nLnFk+PuZLv+ZLO4yICImQiJAYMnYKD2NIhzEkRkR4kIgOO4wxOkSn8BASHSIkdgqJMSRGh7E/YAwZMmI/y0qkl1EhbX0/H4lEYsgelkwW8UUbUo80VjzMqJgNJlUyXrIn08v2SodKP5VNya3yeflB+WKFtCJUOVnFVi0pntxTsCo2wn6vHqtOKnnl1xp/zWdVUJWq3a7z1SXrw2pePavhNf2aEU2a83Pb3C737f5rvrD2C7Ph6bk3G/U5A9k7+Zv8TdFm4WT4cCxvPPOBgg7Ra0e1PB3RHpxuGaRHz7ia2Spkx3Kmj7YNnHPnePtQ+/uT6cyHsr/4Rbf2aKGw9eKFfXpfB9cxcf2GZ5dMds7SC/m7Rq5wy9hlnDP+ELyC16Q0BUxRsVx8KX4wa81B82a3gX7TnbJ4LMuWZSuxrtikNm/OGdt6Ae7bGbsO8VYVb2gI8f/eM3/pdz0fCUvUpJnWEYHYiZv0Ew8ZJRPkBQnQQfKT/O5l6Er6eW8UERHx7n2spF/R6w4F/daRcPxy2p2LzrhL5wrTCVfC3eiOuON9sr5pRETEO3cVERERERERERERERER8ZbdQsR/8R94ybEAAAABAAAbiwCTABAAeAAEAAIAEAAvAGAAAA0CAScAAgABeJzVWc1vG8cVH1ty/BHb6CWtUbTNAC1iKWAo10FiwEZTUBQlMqFIgaSs+BQsd4fk2Mvdxc6uGAZB0b+i56K33PoHtPeem0PPBXroH1EU/b03s8slJRmugR5qmcs3s2/e98fMUAjxs2uRuCb437W713/s4Gvi5tYTB18X21sdB2+JH239xsHb4u7WHx18A/DfHPyOeHfrXw6+KZ5t/9bBt8R72/908G3xgxvSwXeundz83sHvis9u/8HBd8V7d+45+N7Nuw9+5eD74rP3/wJJrm3fhnAPWCqCr4n7Ww8dfF3c2vq1g7dEfavn4G3xYOt3Dr4B+M8Ofkf8cOsfDr4pzrdvOfiW+HD7Tw6+LeT2vx185/rvb/zSwe+Kb2//wsF3xYe3/+7ge/cf3Pm5g++Lb9//XHwnpHgsHuHzCaBjoYUvUhELg89EZJhrAkpFwk8PMxpQJOp40xAh/qQYYG4qZnhneKTwrYB9jmfAmPfEHf60MTPGGyUWmO2DqgKtkVgyJEUXHJagnzPnENCUJZL4xMBZYm3BS5ayPxIfA/qgHD0RNZbDA4UEuBJ8PfAhGr545XA/x2iGWXqbQ05T6jXCvGZdwivlmbA9pNjHeIw3NOuxNdZ1tHRip6lkLjne+qxvYeUF1qY8kwMrYOtJzM947lh0IBNZR/O6iO37jNcrxlBiDp5k7YCf0klU4EqeN+xbDVkKL670oPcZpNBYaWAF8Z18/OjxJ/JY+2ls4kkmm3GaxKmX6Tiqy0YYyoGezjIjB8qo9FwFdXnvzr07bTVO1UL2ExWNlomSXW8Z55kM46n2pR8ny5RWSaL+6GP5AX09qcmBFyYz2fYiP/ZfYfbzeBbJdh4Y4jWaaSPDKp1JnMp9PQ6174XScQRODKbSxHnqK0kiL7xUyTwKVCqzmZLHnZHsal9FRj2TRimp5mMVBCqQoZ2VgTJ+qhNSkXkEKvN0aGCNJjtXs2M1hl6oxymAfZgvhPHEfhzieTF/nnIGVRfL1aLSuE+loygtnStXrKM950AxpTM/heMeI/zFc5UaUuLT+uMnm9Q2aV3O0catx1FIeR9wjFGUvuJ4nqzF58WqMeVxjlgrsCn75hhTJmqOxvpKH3jPk1nqBWrupa9kPLEeK4NvmsZ5QtN+PE+8SCtyyptXK3FpGAtkVA4KO8A0YtdlgRRHTDPGatHN/R3P7CIS5FEax9nrDDXHEpu6NtE9Tj7piqFmI0wwO+ckW2K0AJRxgTIQZAw4ZAGs6agQaDynroRYqhk7wvKMONV9VjZysUAFrMOmmGCGTJBzaTFMV7kipTnZbZEwXC4Nu9cWdCpliZsvuMxBJ2SDJk7KCDNz5mppGi4hKwmIY8K6WHcUzrCyh1xOqUTOXEknqWyA+Cy/Zo2zsuBbm1kutsBFTi8bYGPGXElc1Yis9jWvs1q/wrh+ITUfMrU5U1iyHXLXxqr2LsI+ciU+5fDJnJdNWbwV+1q6JLDaWBmnDocy9xtHPYMW1kPnpZc8jhFKuvmaXkWw+5DEY/6+47+ZUvMY1Q9F0YsMSl6qJ3LizXW4lAudzaTJx1moJHIrCnQ0RQUFaqbmWBkFSLU0Qh2py04mJ8rL8lQZmSqUXJ2Bh29q0sw9NALfSwDTknkeZjoBySifqxSYRmVMwMgkjZF3lHagHobxQs7QCaRGOvuZ1JHMqDFAMixBQY7AC+k+1lMmbBll6usMi/UrVS8K5kMj5160lH6OHmTlpsoRoSOkHnRJtaHyr7y5RAEBG1CcYsbob4CexVDonFTyJLrF3PKiMuHPvBSCqRQWpeDLOCGeij38heyglHcL8ws1qO4q3R5334/gfgM44z1OzHXR413JErMTTogMWCGHToY5f73VzLIsMU/39kLlpVF9XtSxOgrhnoo+ys1etkziaeols+XeJI6yj0Jtsj2/6FCF8IXoOTMwJWtTCsysiFPue4YoGWJyeZk1HNUJC2o3HAU9yqoXXL9sJi05A+wmJCs3VgV2Efe+q00UxTUuxISXuA1YtQ4lbJbIxb+lotzYczVHccZo1txKN2Y5iszd3BxlboWtJemFmUmpQ+2Nmp+tegHbOnPV1W6ILd9ayWdTA1slFmwnn2viZTZbOE01b2pD3r4WW+1N29MaWzl3gL+7tlm8nLqV4W1tW92K2u4lXf/J2HP+Wh/Y1GBV9TflelaJAdLE6mK7YdHu07KzBtxbIu4x3pWa2tjz1qLKVubYPa1WFs45j+xRIOA6rd023tIhzJBr/dUxao9NkfPMinqRIbrSNWdcBLSzc708RI2cpSe8kbNdtLD0emTX2Dsew0G5h9g8Vmxmw85GzVBc6BbcNTVHAHnWwxxZaQqM4t2eo/nVxlFl12XwqmKsOl4hzX9zGHzDw5f8yQaNbkFD/rSM6JeYs74qIsd24NAd2lYR/roDZRGZVx8qC++dlBlkKjt363cbDcrxs60icv6vsd6pO/AVW2rb/6fO10U82/hK3I7Qcoh5f+mxrkW0eGJ1sN6sa/8Df5RW8lh3sp12NT9wOeu7PWXEslaPqZrbruH4dDJe7V/Aw/WjNTy+W7FRUNkJV3PijemJ1e69wL68ytU2qlxh+83VIe9+9YbehVyra49V5qw6UuHDmihOIXTaKMaqEiEJnzPsZmNW6bRW6jHLolzHyktfVuuJ9eGe87jhTAlLGYrcXo+lN7dqtdNbLasdZz2mV5ZYsB3nb+nHoivkvKWzllEVCQJ+Es+VXV4Cw6/0kOw1Ndl2gIA1KDrf0wvV3APVmCvP5ZddEfeLouNUzyJFz7isrqyvMlwvrL/GTvfL+693hVfT0gKGIzVi6jaTLp7y3jYKqr2uLVqM0ReHGJ2hew54poM5iWo6wJvnGB1g9gAzD4ExdO8fssfOuCe1gXfK/c7SGODZw/gF17pDIXlMoy+A3wMtWtsSXzKPFqgNGXPAtI8x28V3y+HRiiZmTjEm+IiroeXXwyp7fddx/dFKOsK8LDVcl6rDHAvJjjEagH7bvW2AdofpkfzE/5DhXinnoZO0wTYiykSzCYm6PKLZU3yfAG/I/Buss5W2xzoc4r3VpcUSEOe609XikX2euzfkI5Kvi7+VVg22QZulWdmvie8TSE70j/B2xJ2ij5UHrOmQrddyNiNtuzxaaWU91WRtyKpkgwPAx/gclbYb8NPKMqhQW7fdGb9fYVn9Gu7ZZMv1eWS90eTRiH1Fb2vOlwPWY5PrGUdii7EarPGwjJBDjl4rfRGdlke/IonlR76tylJEtXxNjlgqxftT5+mLdiGrN9gmJNew5HwVZZuflUs1kydJqFUg6dhYly/iHKfypcyNwmlcG56mw7afKi9TNRlok4Te0l4aJKnGWx8oCt+ekYlK5zrLQG685NN8cT+L4/jcyDgtgAlxqF28LUzSOMj9rEZXHudYW6M1BQMdycVM+7OKZAsw1ZEf5gFdYxfSx1G4lDt6194TV9BB4XXS2mtlHU1lqkyWat9eehQM+K6joPWMLbCjwSVTc7qYTOl2JogXURh7wbr1PGsqlZI6MVjhmWdJnslAkZqEM1Nhsm7RumxES4dODtF8FzPTYw2Z63RnP4LQk5juZEhoZ+yaHHsG0sZReXleuGHHXRSoqL7Qr3SiAu3V43S6R6M9YH7lrtl34WAODL5pITKX/y5w2X3+Xx1GlzC+J0O/jKEVGUedqzBOrMHXfzkgY679dkDqnZCDDN+HQ3eYQWHdNPVgnaAmJ6lSfLE889IptCY7w17wKgjIeJx5OiKzePzrRRFrb64HieQZE/vaoxgJYj+fwyue/ZFBh7DNDlFc01cO3c8X3++yRAHfullPXIrH93k0XQm5mgs5kr54HWrEquVNtFL7Ew44cCKRhjW6M9QT+lZskCSHQmbGSQvS45wS2NCkixNouAfFjaKrwDjR9ubuSlFt0oOlTRxnaRZiMYvnr9GRUiFPIwijmEAQSxOzLC+VnxUhtopkJECgOfmeFmHujeNzVfkdKoozShx7bahdMttYca/MjG4ex2otf72KqikJYDKEk4aTyjvO15nAZl27JYf9w9FZY9CSnaE8GfSfdw5aB/JhY4jxw5o864za/dORBMag0Ru9kP1D2ei9kF90egc12fryZNAaDmV/IDvHJ91OC3OdXrN7etDpHcl9rOv1R7LbQT6C6KgviaEj1WkNidhxa9BsY9jY73Q7oxc1edgZ9YjmIYg25EljMOo0T7uNgTw5HZz0hy2wPwDZXqd3OACX1nGrN6qDK+Zk6zkGcthudLvMqnEK6QcsX7N/8mLQOWqPZLvfPWhhcr8FyRr73ZZlBaWa3UbnuCYPGseNoxav6oPKgNGcdGftFk+BXwP/m6NOv0dqNPu90QDDGrQcjMqlZ51hqyYbg86QDHI46IM8mRMr+kwE63otS4VMLdc8AhQanw5bK1kOWo0uaA1pcRUZ/vz/viX+D248aFx4nGzWY9Bc6Rr272fZ9lod22l3x7Zt29YkE9u2bdu2bWcmdjLxH/Xu5+oP73yYuWtXzfXrqdrnsZKEJv3/f/3mk4Yl/V/+8kb/v39DktAkLElOUpLSJ2VIypiUKSlzUtakbEnZk3Ik5UzKleRPCiQFk8JJkaRoUiwpT1K+pPxJxZKKJ5VIKplUKqlMUtmkcknlkyokVUyqlFQ5qUpS1aTqSTWSaibVSqqTVDepXlL9pIZJvRE06VHSYwRDcIRASIRCaIRBWIRDeERARERCZERBVERDdMRATMRCbMRBXMRDfEgKJCWSCkmNpEHSIumQ9EgGJCOSCcmMZEGyItmQ7EgOJCeSC8mN+JEAEkRCSBiJIFEkhsSRPEheJB+SHymAFEQKIYWRIkhRpBhSHCmBlERKIaWRMkhZpBxSHqmAVEQqIZWRKkhVpBpSHamB1ERqIbWROkhdpB5SH2mANEQaIY2RJkhTpBnSHGmBtERaIa2RNkhbpB3SHumAdEQ6IZ2RLkhXpBvSHemB9ER6Ib2RPshfSF+kH/I30h8ZgAxEBiGDkSHIUGQYMhwZgYxERiGjkTHIWGQcMh6ZgExEJiGTkSnIVGQaMh2ZgcxEZiGzkTnIXGQeMh9ZgCxEFiGLkSXIUmQZshxZgaxEViGrkTXIWmQdsh7ZgGxENiGbkS3IVmQbsh3ZgexEdiG7kT3IXmQfsh85gBxEDiGHkSPIUeQYchw5gZxETiGnkTPIWeQcch65gFxELiGXkSvIVeQach25gdxEbiG3kTvIXeQech95gDxEHiGPkSfIU+QZ8g/yL/IceYG8RF4hr5E3yFvkHfIe+YB8RD4hn5EvyFfkP+Qb8h35gfxEfiG/kT9oEoqgKIqhOEqgJEqhNMqgLMqhPCqgIiqhMqqgKqqhOmqgJmqhNuqgLuqhPjQFmhJNhaZG06Bp0XRoejQDmhHNhGZGs6BZ0WxodjQHmhPNheZG/WgADaIhNIxG0CgaQ+NoHjQvmg/NjxZAC6KF0MJoEbQoWgwtjpZAS6Kl0NJoGbQsWg4tj1ZAK6KV0MpoFbQqWg2tjtZAa6K10NpoHbQuWg+tjzZAG6KN0MZoE7Qp2gxtjrZAW6Kt0NZoG7Qt2g5tj3ZAO6Kd0M5oF7Qr2g3tjvZAe6K90N5oH/QvtC/aD/0b7Y8OQAeig9DB6BB0KDoMHY6OQEeio9DR6Bh0LDoOHY9OQCeik9DJ6BR0KjoNnY7OQGeis9DZ6Bx0LjoPnY8uQBeii9DF6BJ0KboMXY6uQFeiq9DV6Bp0LboOXY9uQDeim9DN6BZ0K7oN3Y7uQHeiu9Dd6B50L7oP3Y8eQA+ih9DD6BH0KHoMPY6eQE+ip9DT6Bn0LHoOPY9eQC+il9DL6BX0KnoNvY7eQG+it9Db6B30LnoPvY8+QB+ij9DH6BP0KfoM/Qf9F32OvkBfoq/Q1+gb9C36Dn2PfkA/op/Qz+gX9Cv6H/oN/Y7+QH+iv9Df6B8sCUMwFMMwHCMwEqMwGmMwFuMwHhMwEZMwGVMwFdMwHTMwE7MwG3MwF/MwH5YCS4mlwlJjabC0WDosPZYBy4hlwjJjWbCsWDYsO5YDy4nlwnJjfiyABbEQFsYiWBSLYXEsD5YXy4flxwpgBbFCWGGsCFYUK4YVx0pgJbFSWGmsDFYWK4eVxypgFbFKWGWsClYVq4ZVx2pgNbFaWG2sDlYXq4fVxxpgDbFGWGOsCdYUa4Y1x1pgLbFWWGusDdYWa4e1xzpgHbFOWGesC9YV64Z1x3pgPbFeWG+sD/YX1hfrh/2N9ccGYAOxQdhgbAg2FBuGDcdGYCOxUdhobAw2FhuHjccmYBOxSdhkbAo2FZuGTcdmYDOxWdhsbA42F5uHzccWYAuxRdhibAm2FFuGLcdWYCuxVdhqbA22FluHrcc2YBuxTdhmbAu2FduGbcd2YDuxXdhubA+2F9uH7ccOYAexQ9hh7Ah2FDuGHcdOYCexU9hp7Ax2FjuHnccuYBexS9hl7Ap2FbuGXcduYDexW9ht7A52F7uH3cceYA+xR9hj7An2FHuG/YP9iz3HXmAvsVfYa+wN9hZ7h73HPmAfsU/YZ+wL9hX7D/uGfcd+YD+xX9hv7A+ehCM4imM4jhM4iVM4jTM4i3M4jwu4iEu4jCu4imu4jhu4iVu4jTu4i3u4D0+Bp8RT4anxNHhaPB2eHs+AZ8Qz4ZnxLHhWPBueHc+B58Rz4blxPx7Ag3gID+MRPIrH8DieB8+L58Pz4wXwgnghvDBeBC+KF8OL4yXwkngpvDReBi+Ll8PL4xXwinglvDJeBa+KV8Or4zXwmngtvDZeB6+L18Pr4w3whngjvDHeBG+KN8Ob4y3wlngrvDXeBm+Lt8Pb4x3wjngnvDPeBe+Kd8O74z3wnngvvDfeB/8L74v3w//G++MD8IH4IHwwPgQfig/Dh+Mj8JH4KHw0PgYfi4/Dx+MT8In4JHwyPgWfik/Dp+Mz8Jn4LHw2Pgefi8/D5+ML8IX4InwxvgRfii/Dl+Mr8JX4Knw1vgZfi6/D1+Mb8I34JnwzvgXfim/Dt+M78J34Lnw3vgffi+/D9+MH8IP4IfwwfgQ/ih/Dj+Mn8JP4Kfw0fgY/i5/Dz+MX8Iv4JfwyfgW/il/Dr+M38Jv4Lfw2fge/i9/D7+MP8If4I/wx/gR/ij/D/8H/xZ/jL/CX+Cv8Nf4Gf4u/w9/jH/CP+Cf8M/4F/4r/h3/Dv+M/8J/4L/w3/odIIhACJTACJwiCJCiCJhiCJTiCJwRCJCRCJhRCJTRCJwzCJCzCJhzCJTzCR6QgUhKpiNREGiItkY5IT2QgMhKZiMxEFiIrkY3ITuQgchK5iNyEnwgQQSJEhIkIESViRJzIQ+Ql8hH5iQJEQaIQUZgoQhQlihHFiRJESaIUUZooQ5QlyhHliQpERaISUZmoQlQlqhHViRpETaIWUZuoQ9Ql6hH1iQZEQ6IR0ZhoQjQlmhHNiRZES6IV0ZpoQ7Ql2hHtiQ5ER6IT0ZnoQnQluhHdiR5ET6IX0ZvoQ/xF9CX6EX8T/YkBxEBiEDGYGEIMJYYRw4kRxEhiFDGaGEOMJcYR44kJxERiEjGZmEJMJaYR04kZxExiFjGbmEPMJeYR84kFxEJiEbGYWEIsJZYRy4kVxEpiFbGaWEOsJdYR64kNxEZiE7GZ2EJsJbYR24kdxE5iF7Gb2EPsJfYR+4kDxEHiEHGYOEIcJY4Rx4kTxEniFHGaOEOcJc4R54kLxEXiEnGZuEJcJa4R14kbxE3iFnGbuEPcJe4R94kHxEPiEfGYeEI8JZ4R/xD/Es+JF8RL4hXxmnhDvCXeEe+JD8RH4hPxmfhCfCX+I74R34kfxE/iF/Gb+EMmkQiJkhiJkwRJkhRJkwzJkhzJkwIpkhIpkwqpkhqpkwZpkhZpkw7pkh7pI1OQKclUZGoyDZmWTEemJzOQGclMZGYyC5mVzEZmJ3OQOclcZG7STwbIIBkiw2SEjJIxMk7mIfOS+cj8ZAGyIFmILEwWIYuSxcjiZAmyJFmKLE2WIcuS5cjyZAWyIlmJrExWIauS1cjqZA2yJlmLrE3WIeuS9cj6ZAOyIdmIbEw2IZuSzcjmZAuyJdmKbE22IduS7cj2ZAeyI9mJ7Ex2IbuS3cjuZA+yJ9mL7E32If8i+5L9yL/J/uQAciA5iBxMDiGHksPI4eQIciQ5ihxNjiHHkuPI8eQEciI5iZxMTiGnktPI6eQMciY5i5xNziHnkvPI+eQCciG5iFxMLiGXksvI5eQKciW5ilxNriHXkuvI9eQGciO5idxMbiG3ktvI7eQOcie5i9xN7iH3kvvI/eQB8iB5iDxMHiGPksfI4+QJ8iR5ijxNniHPkufI8+QF8iJ5ibxMXiGvktfI6+QN8iZ5i7xN3iHvkvfI++QD8iH5iHxMPiGfks/If8h/yefkC/Il+Yp8Tb4h35LvyPfkB/Ij+Yn8TH4hv5L/kd/I7+QP8if5i/xN/qGSKIRCKYzCKYIiKYqiKYZiKY7iKYESKYmSKYVSKY3SKYMyKYuyKYdyKY/yUSmolFQqKjWVhkpLpaPSUxmojFQmKjOVhcpKZaOyUzmonFQuKjflpwJUkApRYSpCRakYFafyUHmpfFR+qgBVkCpEFaaKUEWpYlRxqgRVkipFlabKUGWpclR5qgJVkapEVaaqUFWpalR1qgZVk6pF1abqUHWpelR9qgHVkGpENaaaUE2pZlRzqgXVkmpFtabaUG2pdlR7qgPVkepEdaa6UF2pblR3qgfVk+pF9ab6UH9Rfal+1N9Uf2oANZAaRA2mhlBDqWHUcGoENZIaRY2mxlBjqXHUeGoCNZGaRE2mplBTqWnUdGoGNZOaRc2m5lBzqXnUfGoBtZBaRC2mllBLqWXUcmoFtZJaRa2m1lBrqXXUemoDtZHaRG2mtlBbqW3UdmoHtZPaRe2m9lB7qX3UfuoAdZA6RB2mjlBHqWPUceoEdZI6RZ2mzlBnqXPUeeoCdZG6RF2mrlBXqWvUdeoGdZO6Rd2m7lB3qXvUfeoB9ZB6RD2mnlBPqWfUP9S/1HPqBfWSekW9pt5Qb6l31HvqA/WR+kR9pr5QX6n/qG/Ud+oH9ZP6Rf2m/tBJNEKjNEbjNEGTNEXTNEOzNEfztECLtETLtEKrtEbrtEGbtEXbtEO7tEf76BR0SjoVnZpOQ6el09Hp6Qx0RjoTnZnOQmels9HZ6Rx0TjoXnZv20wE6SIfoMB2ho3SMjtN56Lx0Pjo/XYAuSBeiC9NF6KJ0Mbo4XYIuSZeiS9Nl6LJ0Obo8XYGuSFeiK9NV6Kp0Nbo6XYOuSdeia9N16Lp0Pbo+3YBuSDeiG9NN6KZ0M7o53YJuSbeiW9Nt6LZ0O7o93YHuSHeiO9Nd6K50N7o73YPuSfeie9N96L/ovnQ/+m+6Pz2AHkgPogfTQ+ih9DB6OD2CHkmPokfTY+ix9Dh6PD2BnkhPoifTU+ip9DR6Oj2DnknPomfTc+i59Dx6Pr2AXkgvohfTS+il9DJ6Ob2CXkmvolfTa+i19Dp6Pb2B3khvojfTW+it9DZ6O72D3knvonfTe+i99D56P32APkgfog/TR+ij9DH6OH2CPkmfok/TZ+iz9Dn6PH2Bvkhfoi/TV+ir9DX6On2Dvknfom/Td+i79D36Pv2Afkg/oh/TT+in9DP6H/pf+jn9gn5Jv6Jf02/ot/Q7+j39gf5If6I/01/or/R/9Df6O/2D/kn/on/Tf5gkBmFQBmNwhmBIhmJohmFYhmN4RmBERmJkRmFURmN0xmBMxmJsxmFcxmN8TAomJZOKSc2kYdIy6Zj0TAYmI5OJycxkYbIy2ZjsTA4mJ5OLyc34mQATZEJMmIkwUSbGxJk8TF4mH5OfKcAUZAoxhZkiTFGmGFOcKcGUZEoxpZkyTFmmHFOeqcBUZCoxlZkqTFWmGlOdqcHUZGoxtZk6TF2mHlOfacA0ZBoxjZkmTFOmGdOcacG0ZFoxrZk2TFumHdOe6cB0ZDoxnZkuTFemG9Od6cH0ZHoxvZk+zF9MX6Yf8zfTnxnADGQGMYOZIcxQZhgznBnBjGRGMaOZMcxYZhwznpnATGQmMZOZKcxUZhoznZnBzGRmMbOZOcxcZh4zn1nALGQWMYuZJcxSZhmznFnBrGRWMauZNcxaZh2zntnAbGQ2MZuZLcxWZhuzndnB7GR2MbuZPcxeZh+znznAHGQOMYeZI8xR5hhznDnBnGROMaeZM8xZ5hxznrnAXGQuMZeZK8xV5hpznbnB3GRuMbeZO8xd5h5zn3nAPGQeMY+ZJ8xT5hnzD/Mv85x5wbxkXjGvmTfMW+Yd8575wHxkPjGfmS/MV+Y/5hvznfnB/GR+Mb+ZP2wSi7Aoi7E4S7AkS7E0y7Asy7E8K7AiK7Eyq7Aqq7E6a7Ama7E267Au67E+NgWbkk3FpmbTsGnZdGx6NgObkc3EZmazsFnZbGx2Ngebk83F5mb9bIANsiE2zEbYKBtj42weNi+bj83PFmALsoXYwmwRtihbjC3OlmBLsqXY0mwZtixbji3PVmArspXYymwVtipbja3O1mBrsrXY2mwdti5bj63PNmAbso3YxmwTtinbjG3OtmBbsq3Y1mwbti3bjm3PdmA7sp3YzmwXtivbje3O9mB7sr3Y3mwf9i+2L9uP/Zvtzw5gB7KD2MHsEHYoO4wdzo5gR7Kj2NHsGHYsO44dz05gJ7KT2MnsFHYqO42dzs5gZ7Kz2NnsHHYuO4+dzy5gF7KL2MXsEnYpu4xdzq5gV7Kr2NXsGnYtu45dz25gN7Kb2M3sFnYru43dzu5gd7K72N3sHnYvu4/dzx5gD7KH2MPsEfYoe4w9zp5gT7Kn2NPsGfYse449z15gL7KX2MvsFfYqe429zt5gb7K32NvsHfYue4+9zz5gH7KP2MfsE/Yp+4z9h/2Xfc6+YF+yr9jX7Bv2LfuOfc9+YD+yn9jP7Bf2K/sf+439zv5gf7K/2N/sHy6JQziUwzicIziSoziaYziW4zieEziRkziZUziV0zidMziTszibcziX8zgfl4JLyaXiUnNpuLRcOi49l4HLyGXiMnNZuKxcNi47l4PLyeXicnN+LsAFuRAX5iJclItxcS4Pl5fLx+XnCnAFuUJcYa4IV5QrxhXnSnAluVJcaa4MV5Yrx5XnKnAVuUpcZa4KV5WrxlXnanA1uVpcba4OV5erx9XnGnANuUZcY64J15RrxjXnWnAtuVZca64N15Zrx7XnOnAduU5cZ64L15XrxnXnenA9uV5cb64P9xfXl+vH/c315wZwA7lB3GBuCDeUG8YN50ZwI7lR3GhuDDeWG8eN5yZwE7lJ3GRuCjeVm8ZN52ZwM7lZ3GxuDjeXm8fN5xZwC7lF3GJuCbeUW8Yt51ZwK7lV3GpuDbeWW8et5zZwG7lN3GZuC7eV28Zt53ZwO7ld3G5uD7eX28ft5w5wB7lD3GHuCHeUO8Yd505wJ7lT3GnuDHeWO8ed5y5wF7lL3GXuCneVu8Zd525wN7lb3G3uDneXu8fd5x5wD7lH3GPuCfeUe8b9w/3LPedecC+5V9xr7g33lnvHvec+cB+5T9xn7gv3lfuP+8Z9535wP7lf3G/uD5/EIzzKYzzOEzzJUzzNMzzLczzPC7zIS7zMK7zKa7zOG7zJW7zNO7zLe7yPT8Gn5FPxqfk0fFo+HZ+ez8Bn5DPxmfksfFY+G5+dz8Hn5HPxuXk/H+CDfIgP8xE+ysf4OJ+Hz8vn4/PzBfiCfCG+MF+EL8oX44vzJfiSfCm+NF+GL8uX48vzFfiKfCW+Ml+Fr8pX46vzNfiafC2+Nl+Hr8vX4+vzDfiGfCO+Md+Eb8o345vzLfiWfCu+Nd+Gb8u349vzHfiOfCe+M9+F78p347vzPfiefC++N9+H/4vvy/fj/+b78wP4gfwgfjA/hB/KD+OH8yP4kfwofjQ/hh/Lj+PH8xP4ifwkfjI/hZ/KT+On8zP4mfwsfjY/h5/Lz+Pn8wv4hfwifjG/hF/KL+OX8yv4lfwqfjW/hl/Lr+PX8xv4jfwmfjO/hd/Kb+O38zv4nfwufje/h9/L7+P38wf4g/wh/jB/hD/KH+OP8yf4k/wp/jR/hj/Ln+PP8xf4i/wl/jJ/hb/KX+Ov8zf4m/wt/jZ/h7/L3+Pv8w/4h/wj/jH/hH/KP+P/4f/ln/Mv+Jf8K/41/4Z/y7/j3/Mf+I/8J/4z/4X/yv/Hf+O/8z/4n/wv/jf/R0gSEAEVMAEXCIEUKIEWGIEVOIEXBEEUJEEWFEEVNEEXDMEULMEWHMEVPMEnpBBSCqmE1EIaIa2QTkgvZBAyCpmEzEIWIauQTcgu5BByCrmE3IJfCAhBISSEhYgQFWJCXMgj5BXyCfmFAkJBoZBQWCgiFBWKCcWFEkJJoZRQWigjlBXKCeWFCkJFoZJQWagiVBWqCdWFGkJNoZZQW6gj1BXqCfWFBkJDoZHQWGgiNBWaCc2FFkJLoZXQWmgjtBXaCe2FDkJHoZPQWegidBW6Cd2FHkJPoZfQW+gj/CX0FfoJfwv9hQHCQGGQMFgYIgwVhgnDhRHCSGGUMFoYI4wVxgnjhQnCRGGSMFmYIkwVpgnThRnCTGGWMFuYI8wV5gnzhQXCQmGRsFhYIiwVlgnLhRXCSmGVsFpYI6wV1gnrhQ3CRmGTsFnYImwVtgnbhR3CTmGXsFvYI+wV9gn7hQPCQeGQcFg4IhwVjgnHhRPCSeGUcFo4I5wVzgnnhQvCReGScFm4IlwVrgnXhRvCTeGWcFu4I9wV7gn3hQfCQ+GR8Fh4IjwVngn/CP8Kz4UXwkvhlfBaeCO8Fd4J74UPwkfhk/BZ+CJ8Ff4TvgnfhR/CT+GX8Fv4IyaJiIiKmIiLhEiKlEiLjMiKnMiLgiiKkiiLiqiKmqiLhmiKlmiLjuiKnugTU4gpxVRiajGNmFZMJ6YXM4gZxUxiZjGLmFXMJmYXc4g5xVxibtEvBsSgGBLDYkSMijExLuYR84r5xPxiAbGgWEgsLBYRi4rFxOJiCbGkWEosLZYRy4rlxPJiBbGiWEmsLFYRq4rVxOpiDbGmWEusLdYR64r1xPpiA7Gh2EhsLDYRm4rNxOZiC7Gl2EpsLbYR24rtxPZiB7Gj2EnsLHYRu4rdxO5iD7Gn2EvsLfYR/xL7iv3Ev8X+4gBxoDhIHCwOEYeKw8Th4ghxpDhKHC2OEceK48Tx4gRxojhJnCxOEaeK08Tp4gxxpjhLnC3OEeeK88T54gJxobhIXCwuEZeKy8Tl4gpxpbhKXC2uEdeK68T14gZxo7hJ3CxuEbeK28Tt4g5xp7hL3C3uEfeK+8T94gHxoHhIPCweEY+Kx8Tj4gnxpHhKPC2eEc+K58Tz4gXxonhJvCxeEa+K18Tr4g3xpnhLvC3eEe+K98T74gPxofhIfCw+EZ+Kz8R/xH/F5+IL8aX4SnwtvhHfiu/E9+IH8aP4SfwsfhG/iv+J38Tv4g/xp/hL/C3+kZIkREIlTMIlQiIlSqIlRmIlTuIlQRIlSZIlRVIlTdIlQzIlS7IlR3IlT/JJKaSUUioptZRGSiulk9JLGaSMUiYps5RFyiplk7JLOaScUi4pt+SXAlJQCklhKSJFpZgUl/JIeaV8Un6pgFRQKiQVlopIRaViUnGphFRSKiWVlspIZaVyUnmpglRRqiRVlqpIVaVqUnWphlRTqiXVlupIdaV6Un2pgdRQaiQ1lppITaVmUnOphdRSaiW1ltpIbaV2Unupg9RR6iR1lrpIXaVuUneph9RT6iX1lvpIf0l9pX7S31J/aYA0UBokDZaGSEOlYdJwaYQ0UholjZbGSGOlcdJ4aYI0UZokTZamSFOladJ0aYY0U5olzZbmSHOledJ8aYG0UFokLZaWSEulZdJyaYW0UlolrZbWSGulddJ6aYO0UdokbZa2SFulbdJ2aYe0U9ol7Zb2SHulfdJ+6YB0UDokHZaOSEelY9Jx6YR0UjolnZbOSGelc9J56YJ0UbokXZauSFela9J16YZ0U7ol3ZbuSHele9J96YH0UHokPZaeSE+lZ9I/0r/Sc+mF9FJ6Jb2W3khvpXfSe+mD9FH6JH2Wvkhfpf+kb9J36Yf0U/ol/Zb+yEkyIqMyJuMyIZMyJdMyI7MyJ/OyIIuyJMuyIquyJuuyIZuyJduyI7uyJ/vkFHJKOZWcWk4jp5XTyenlDHJGOZOcWc4iZ5WzydnlHHJOOZecW/bLATkoh+SwHJGjckyOy3nkvHI+Ob9cQC4oF5ILy0XkonIxubhcQi4pl5JLy2XksnI5ubxcQa4oV5Iry1XkqnI1ubpcQ64p15Jry3XkunI9ub7cQG4oN5Iby03kpnIzubncQm4pt5Jby23ktnI7ub3cQe4od5I7y13krnI3ubvcQ+4p95J7y33kv+S+cj/5b7m/PEAeKA+SB8tD5KHyMHm4PEIeKY+SR8tj5LHyOHm8PEGeKE+SJ8tT5KnyNHm6PEOeKc+SZ8tz5LnyPHm+vEBeKC+SF8tL5KXyMnm5vEJeKa+SV8tr5LXyOnm9vEHeKG+SN8tb5K3yNnm7vEPeKe+Sd8t75L3yPnm/fEA+KB+SD8tH5KPyMfm4fEI+KZ+ST8tn5LPyOfm8fEG+KF+SL8tX5KvyNfm6fEO+Kd+Sb8t35LvyPfm+/EB+KD+SH8tP5KfyM/kf+V/5ufxCfim/kl/Lb+S38jv5vfxB/ih/kj/LX+Sv8n/yN/m7/EP+Kf+Sf8t/lCQFUVAFU3CFUEiFUmiFUViFU3hFUERFUmRFUVRFU3TFUEzFUmzFUVzFU3xKCiWlkkpJraRR0irplPRKBiWjkknJrGRRsirZlOxKDiWnkkvJrfiVgBJUQkpYiShRJabElTxKXiWfkl8poBRUCimFlSJKUaWYUlwpoZRUSimllTJKWaWcUl6poFRUKimVlSpKVaWaUl2podRUaim1lTpKXaWeUl9poDRUGimNlSZKU6WZ0lxpobRUWimtlTZKW6Wd0l7poHRUOimdlS5KV6Wb0l3pofRUeim9lT7KX0pfpZ/yt9JfGaAMVAYpg5UhylBlmDJcGaGMVEYpo5UxylhlnDJemaBMVCYpk5UpylRlmjJdmaHMVGYps5U5ylxlnjJfWaAsVBYpi5UlylJlmbJcWaGsVFYpq5U1ylplnbJe2aBsVDYpm5UtylZlm7Jd2aHsVHYpu5U9yl5ln7JfOaAcVA4ph5UjylHlmHJcOaGcVE4pp5UzylnlnHJeuaBcVC4pl5UrylXlmnJduaHcVG4pt5U7yl3lnnJfeaA8VB4pj5UnylPlmfKP8q/yXHmhvFReKa+VN8pb5Z3yXvmgfFQ+KZ+VL8pX5T/lm/Jd+aH8VH4pv5U/apKKqKiKqbhKqKRKqbTKqKzKqbwqqKIqqbKqqKqqqbpqqKZqqbbqqK7qqT41hZpSTaWmVtOoadV0ano1g5pRzaRmVrOoWdVsanY1h5pTzaXmVv1qQA2qITWsRtSoGlPjah41r5pPza8WUAuqhdTCahG1qFpMLa6WUEuqpdTSahm1rFpOLa9WUCuqldTKahW1qlpNra7WUGuqtdTaah21rlpPra82UBuqjdTGahO1qdpMba62UFuqrdTWahu1rdpOba92UDuqndTOahe1q9pN7a72UHuqvdTeah/1L7Wv2k/9W+2vDlAHqoPUweoQdag6TB2ujlBHqqPU0eoYdaw6Th2vTlAnqpPUyeoUdao6TZ2uzlBnqrPU2eocda46T52vLlAXqovUxeoSdam6TF2urlBXqqvU1eoada26Tl2vblA3qpvUzeoWdau6Td2u7lB3qrvU3eoeda+6T92vHlAPqofUw+oR9ah6TD2unlBPqqfU0+oZ9ax6Tj2vXlAvqpfUy+oV9ap6Tb2u3lBvqrfU2+od9a56T72vPlAfqo/Ux+oT9an6TP1H/Vd9rr5QX6qv1NfqG/Wt+k59r35QP6qf1M/qF/Wr+p/6Tf2u/lB/qr/U3+ofLUlDNFTDNFwjNFKjNFpjNFbjNF4TNFGTNFlTNFXTNF0zNFOzNFtzNFfzNJ+WQkuppdJSa2m0tFo6Lb2WQcuoZdIya1m0rFo2LbuWQ8up5dJya34toAW1kBbWIlpUi2lxLY+WV8un5dcKaAW1QlphrYhWVCumFddKaCW1UlpprYxWViunldcqaBW1SlplrYpWVaumVddqaDW1WlptrY5WV6un1dcaaA21RlpjrYnWVGumNddaaC21VlprrY3WVmuntdc6aB21TlpnrYvWVeumddd6aD21XlpvrY/2l9ZX66f9rfXXBmgDtUHaYG2INlQbpg3XRmgjtVHaaG2MNlYbp43XJmgTtUnaZG2KNlWbpk3XZmgztVnabG2ONlebp83XFmgLtUXaYm2JtlRbpi3XVmgrtVXaam2NtlZbp63XNmgbtU3aZm2LtlXbpm3Xdmg7tV3abm2Ptlfbp+3XDmgHtUPaYe2IdlQ7ph3XTmgntVPaae2MdlY7p53XLmgXtUvaZe2KdlW7pl3Xbmg3tVvabe2Odle7p93XHmgPtUfaY+2J9lR7pv2j/as9115oL7VX2mvtjfZWe6e91z5oH7VP2mfti/ZV+0/7pn3Xfmg/tV/ab+2PnqQjOqpjOq4TOqlTOq0zOqtzOq8LuqhLuqwruqpruq4buqlbuq07uqt7uk9PoafUU+mp9TR6Wj2dnl7PoGfUM+mZ9Sx6Vj2bnl3PoefUc+m5db8e0IN6SA/rET2qx/S4nkfPq+fT8+sF9IJ6Ib2wXkQvqhfTi+sl9JJ6Kb20XkYvq5fTy+sV9Ip6Jb2yXkWvqlfTq+s19Jp6Lb22Xkevq9fT6+sN9IZ6I72x3kRvqjfTm+st9JZ6K7213kZvq7fT2+sd9I56J72z3kXvqnfTu+s99J56L7233kf/S++r99P/1vvrA/SB+iB9sD5EH6oP04frI/SR+ih9tD5GH6uP08frE/SJ+iR9sj5Fn6pP06frM/SZ+ix9tj5Hn6vP0+frC/SF+iJ9sb5EX6ov05frK/SV+ip9tb5GX6uv09frG/SN+iZ9s75F36pv07frO/Sd+i59t75H36vv0/frB/SD+iH9sH5EP6of04/rJ/ST+in9tH5GP6uf08/rF/SL+iX9sn5Fv6pf06/rN/Sb+i39tn5Hv6vf0+/rD/SH+iP9sf5Ef6o/0//R/9Wf6y/0l/or/bX+Rn+rv9Pf6x/0j/on/bP+Rf+q/6d/07/rP/Sf+i/9t/7HSDIQAzUwAzcIgzQogzYYgzU4gzcEQzQkQzYUQzU0QzcMwzQswzYcwzU8w2ekMFIaqYzURhojrZHOSG9kMDIamYzMRhYjq5HNyG7kMHIauYzcht8IGEEjZISNiBE1YkbcyGPkNfIZ+Y0CRkGjkFHYKGIUNYoZxY0SRkmjlFHaKGOUNcoZ5Y0KRkWjklHZqGJUNaoZ1Y0aRk2jllHbqGPUNeoZ9Y0GRkOjkdHYaGI0NZoZzY0WRkujldHaaGO0NdoZ7Y0ORkejk9HZ6GJ0NboZ3Y0eRk+jl9Hb6GP8ZfQ1+hl/G/2NAcZAY5Ax2BhiDDWGGcONEcZIY5Qx2hhjjDXGGeONCcZEY5Ix2ZhiTDWmGdONGcZMY5Yx25hjzDXmGfONBcZCY5Gx2FhiLDWWGcuNFcZKY5Wx2lhjrDXWGeuNDcZGY5Ox2dhibDW2GduNHcZOY5ex29hj7DX2GfuNA8ZB45Bx2DhiHDWOGceNE8ZJ45Rx2jhjnDXOGeeNC8ZF45Jx2bhiXDWuGdeNG8ZN45Zx27hj3DXuGfeNB8ZD45Hx2HhiPDWeGf8Y/xrPjRfGS+OV8dp4Y7w13hnvjQ/GR+OT8dn4Ynw1/jO+Gd+NH8ZP45fx2/hjJpmIiZqYiZuESZqUSZuMyZqcyZuCKZqSKZuKqZqaqZuGaZqWaZuO6Zqe6TNTmCnNVGZqM42Z1kxnpjczmBnNTGZmM4uZ1cxmZjdzmDnNXGZu028GzKAZMsNmxIyaMTNu5jHzmvnM/GYBs6BZyCxsFjGLmsXM4mYJs6RZyixtljHLmuXM8mYFs6JZyaxsVjGrmtXM6mYNs6ZZy6xt1jHrmvXM+mYDs6HZyGxsNjGbms3M5mYLs6XZymxttjHbmu3M9mYHs6PZyexsdjG7mt3M7mYPs6fZy+xt9jH/Mvua/cy/zf7mAHOgOcgcbA4xh5rDzOHmCHOkOcocbY4xx5rjzPHmBHOiOcmcbE4xp5rTzOnmDHOmOcucbc4x55rzzPnmAnOhuchcbC4xl5rLzOXmCnOlucpcba4x15rrzPXmBnOjucncbG4xt5rbzO3mDnOnucvcbe4x95r7zP3mAfOgecg8bB4xj5rHzOPmCfOkeco8bZ4xz5rnzPPmBfOiecm8bF4xr5rXzOvmDfOmecu8bd4x75r3zPvmA/Oh+ch8bD4xn5rPzH/Mf83n5gvzpfnKfG2+Md+a78z35gfzo/nJ/Gx+Mb+a/5nfzO/mD/On+cv8bf6xkizEQi3Mwi3CIi3Koi3GYi3O4i3BEi3Jki3FUi3N0i3DMi3Lsi3Hci3P8lkprJRWKiu1lcZKa6Wz0lsZrIxWJiuzlcXKamWzsls5rJxWLiu35bcCVtAKWWErYkWtmBW38lh5rXxWfquAVdAqZBW2ilhFrWJWcauEVdIqZZW2ylhlrXJWeauCVdGqZFW2qlhVrWpWdauGVdOqZdW26lh1rXpWfauB1dBqZDW2mlhNrWZWc6uF1dJqZbW22lhtrXZWe6uD1dHqZHW2ulhdrW5Wd6uH1dPqZfW2+lh/WX2tftbfVn9rgDXQGmQNtoZYQ61h1nBrhDXSGmWNtsZYY61x1nhrgjXRmmRNtqZYU61p1nRrhjXTmmXNtuZYc6151nxrgbXQWmQttpZYS61l1nJrhbXSWmWtttZYa6111nprg7XR2mRttrZYW61t1nZrh7XT2mXttvZYe6191n7rgHXQOmQdto5YR61j1nHrhHXSOmWdts5YZ61z1nnrgnXRumRdtq5YV61r1nXrhnXTumXdtu5Yd6171n3rgfXQemQ9tp5YT61n1j/Wv9Zz64X10nplvbbeWG+td9Z764P10fpkfba+WF+t/6xv1nfrh/XT+mX9tv7YSTZiozZm4zZhkzZl0zZjszZn87Zgi7Zky7Ziq7Zm67Zhm7Zl27Zju7Zn++wUdko7lZ3aTmOntdPZ6e0MdkY7k53ZzmJntbPZ2e0cdk47l53b9tsBO2iH7LAdsaN2zI7beey8dj47v13ALmgXsgvbReyidjG7uF3CLmmXskvbZeyydjm7vF3BrmhXsivbVeyqdjW7ul3DrmnXsmvbdey6dj27vt3Abmg3shvbTeymdjO7ud3Cbmm3slvbbey2dju7vd3B7mh3sjvbXeyudje7u93D7mn3snvbfey/7L52P/tvu789wB5oD7IH20PsofYwe7g9wh5pj7JH22PssfY4e7w9wZ5oT7In21PsqfY0e7o9w55pz7Jn23PsufY8e769wF5oL7IX20vspfYye7m9wl5pr7JX22vstfY6e729wd5ob7I321vsrfY2e7u9w95p77J323vsvfY+e799wD5oH7IP20fso/Yx+7h9wj5pn7JP22fss/Y5+7x9wb5oX7Iv21fsq/Y1+7p9w75p37Jv23fsu/Y9+779wH5oP7If20/sp/Yz+x/7X/u5/cJ+ab+yX9tv7Lf2O/u9/cH+aH+yP9tf7K/2f/Y3+7v9w/5p/7J/23+cJAdxUAdzcIdwSIdyaIdxWIdzeEdwREdyZEdxVEdzdMdwTMdybMdxXMdzfE4KJ6WTykntpHHSOumc9E4GJ6OTycnsZHGyOtmc7E4OJ6eTy8nt+J2AE3RCTtiJOFEn5sSdPE5eJ5+T3yngFHQKOYWdIk5Rp5hT3CnhlHRKOaWdMk5Zp5xT3qngVHQqOZWdKk5Vp5pT3anh1HRqObWdOk5dp55T32ngNHQaOY2dJk5Tp5nT3GnhtHRaOa2dNk5bp53T3ungdHQ6OZ2dLk5Xp5vT3enh9HR6Ob2dPs5fTl+nn/O3098Z4Ax0BjmDnSHOUGeYM9wZ4Yx0RjmjnTHOWGecM96Z4Ex0JjmTnSnOVGeaM92Z4cx0ZjmznTnOXGeeM99Z4Cx0FjmLnSXOUmeZs9xZ4ax0VjmrnTXOWmeds97Z4Gx0NjmbnS3OVmebs93Z4ex0djm7nT3OXmefs9854Bx0DjmHnSPOUeeYc9w54Zx0TjmnnTPOWeecc9654Fx0LjmXnSvOVeeac9254dx0bjm3nTvOXeeec9954Dx0HjmPnSfOU+eZ84/zr/PceeG8dF45r503zlvnnfPe+eB8dD45n50vzlfnP+eb89354fx0fjm/nT9ukou4qIu5uEu4pEu5tMu4rMu5vCu4oiu5squ4qqu5umu4pmu5tuu4ruu5PjeFm9JN5aZ207hp3XRuejeDm9HN5GZ2s7hZ3WxudjeHm9PN5eZ2/W7ADbohN+xG3Kgbc+NuHjevm8/N7xZwC7qF3MJuEbeoW8wt7pZwS7ql3NJuGbesW84t71ZwK7qV3MpuFbeqW82t7tZwa7q13NpuHbeuW8+t7zZwG7qN3MZuE7ep28xt7rZwW7qt3NZuG7et285t73ZwO7qd3M5uF7er283t7vZwe7q93N5uH/cvt6/bz/3b7e8OcAe6g9zB7hB3qDvMHe6OcEe6o9zR7hh3rDvOHe9OcCe6k9zJ7hR3qjvNne7OcGe6s9zZ7hx3rjvPne8ucBe6i9zF7hJ3qbvMXe6ucFe6q9zV7hp3rbvOXe9ucDe6m9zN7hZ3q7vN3e7ucHe6u9zd7h53r7vP3e8ecA+6h9zD7hH3qHvMPe6ecE+6p9zT7hn3rHvOPe9ecC+6l9zL7hX3qnvNve7ecG+6t9zb7h33rnvPve8+cB+6j9zH7hP3qfvM/cf9133uvnBfuq/c1+4b9637zn3vfnA/up/cz+4X96v7n/vN/e7+cH+6v9zf7h8vyUM81MM83CM80qM82mM81uM83hM80ZM82VM81dM83TM807M823M81/M8n5fCS+ml8lJ7aby0XjovvZfBy+hl8jJ7WbysXjYvu5fDy+nl8nJ7fi/gBb2QF/YiXtSLeXEvj5fXy+fl9wp4Bb1CXmGviFfUK+YV90p4Jb1SXmmvjFfWK+eV9yp4Fb1KXmWvilfVq+ZV92p4Nb1aXm2vjlfXq+fV9xp4Db1GXmOvidfUa+Y191p4Lb1WXmuvjdfWa+e19zp4Hb1OXmevi9fV6+Z193p4Pb1eXm+vj/eX19fr5/3t9fcGeAO9Qd5gb4g31BvmDfdGeCO9Ud5ob4w31hvnjfcmeBO9Sd5kb4o31ZvmTfdmeDO9Wd5sb44315vnzfcWeAu9Rd5ib4m31FvmLfdWeCu9Vd5qb4231lvnrfc2eBu9Td5mb4u31dvmbfd2eDu9Xd5ub4+319vn7fcOeAe9Q95h74h31DvmHfdOeCe9U95p74x31jvnnfcueBe9S95l74p31bvmXfdueDe9W95t745317vn3fceeA+9R95j74n31Hvm/eP96z33XngvvVfea++N99Z75733PngfvU/eZ++L99X7z/vmffd+eD+9X95v748vyYf4UB/mw32Ej/RRPtrH+Fgf5+N9gk/0ST7Zp/hUn+bTfYbP9Fk+2+f4XJ/n8/lS+FL6UvlS+9L40vrS+dL7Mvgy+jL5Mvuy+LL6svmy+3L4cvpy+XL7/L6AL+gL+cK+iC/qi/nivjy+vL58vvy+Ar6CvkK+wr4ivqK+Yr7ivhK+kr5SvtK+Mr6yvnK+8r4Kvoq+Sr7Kviq+qr5qvuq+GlTzji07dmjelq3TrGO3xk2bNu/QjereoXVxf7zE//fPEkVy++kKjds3L988Z+7/PZL/l8D/HuH/PSL/e0T/94j97xFn/vev505++ZNfgeRXMPkVSn6Fk1+R5FfyvUDyvUDyvUDyvUDyvUDylUDylUA0+ZV8L5h8L5h8L5h8L5h8L5j8+4LJl4PJl4PJl4Ox/71CyZdDyZdDyZdDyZdDyfdCyfdCcCX5l4aT74WT74WT74WT74WTf2k4+XI4+XI4+ZeGky9Hku9Fkq9Ekq9Ekq9Ekv/dSPLviyb/qmjylWjyr4om34sm34sm/5Zo8r0o3Ev+VbHky7Hky7Hky7Hky7Hky7HkXxpLbsSSL8eSL8eT78WT78WT78WTr8STr8STf2k8+V48zib/f9wPzwA8g/AMwzMCzyg8Y/CEu/7c8ISEHxJ+SPhD8ISaHxJ+SPghEYBEABIBuBuAuwG4G4D/igDcDcDdIBwLwu8Nwt0g3A3C3SDcDcJPD0IiCIkQ/PQQ1EJQC0EtBLUQ1EJQC0EtBLUQ1MJQC0MtDLUw1MJQC0MtDLUw1MJQC0MtArUI1CJQi0AtArUI1CJQi0AtArUI1KJQi0ItCrUo1KJQi0ItCrUo1KJQi0ItBrUY1GJQi0EtBrUY1GJQi0EtBrUY1OJQi0MtDrU41OJQi0MtDrU41OJQAwkCuXPD0w/PADyD8AzBMwzPCDyj8IzBE2rgQwB8CIAPAfAhAD4EwIeAH2pARQCoCAAVAaAiAFQEAlADNQKgRgDUCIAagQDUAJAAABIIQg0sCYAlAbAkAJYEwJIAWBIASwJgSQAsCYAlAbAkAJYEwJIAWBIASwJgSQAsCYAlAbAkAJYEwJIAWBIASwJgSQAsCYAlAbAkAIAEAJAAABIAQAIASAAACQAgAQAkAIAEAJAAABIAQAJARQCoCAAVAaAiAFQEgIoAUBEAKgJARQB8CIAPAfAhACgEAIUAoBAAFAKAQgBQCAAKAUAhABIEQIIASBAACYIgQRAkCML8gzD/IMw/CPMPwvyDMP8gzD8I8w/C/IMw/yDMPwjzD8L8gzD/IMw/CPMPwvyDMP8gzD8I8w/C/IMw/yDMPwjzD8L8gzD/IMw/CPMPwvyDMP8gzD8I8w/C/IOw+SBsPgibD8Lmg7D5IGw+CJsPwuaDsPkgDD0IQw/CuoOw7iCsOwjrDsK6g7DuIKw7COsOhhMS8F8BQw/CuoOw7iBMOgiTDsKOg7DjIOw4CF//IIw3COMNwniDMN4gjDcI4w3Cxz0Iiw3CYoPwRQ/CeIMw3iCMNwjjDcJ4gzDeICw2CJ/xICw2CIsNwmJDMNMQfLBDsNgQLDYEiw3BYkOw2BAsNgSLDcFMQzDTEMw0BDMNwTZDsM0QbDME2wzBNkOwzRBsMwTbDME2Q7DNEGwzBNsMwTZDsM0QbDME2wzBNkOwzRBsMwTbDMGnOQTbDME2Q7DNEGwzBNsMwTZDsM0QbDME3+MQzDQEMw3BTEMw0xDMNAQzDcEgQzDIUDjhGPx0+NyGYJAhGGQIPrch2GYIthmCz20IZhqCmYZgpiH483oIFhuCj3AIPsIh2HEIdhyCHYdgxyHYcQh2HIKPcAgmHYLvcQjWHYJ1h2DdIVh3CNYdgnWHYN0hWHcI1h2CT3MIhh6CoYfgKx2CzYdg8yHYfBi+0mGYfxjmH4b5h2H+YZh/GOYfhvmHYf5hmH8YPthhkCAMEoRBgjBIEIYPdhhQCAMKYUAhDCiEAYUwoBAGFMKAQhhQCAMKYUAhDCiEAYUwoBAGFMKAQhhQCAMKYUAhDCiEAYUwfLvD4EMYfAiDD2HwIQw+hMGHMPgQBh/C4EMYfAiDD2H483oYqAgDFWGgIgxUhOGLHoYvehgACQMgYQAkDICE4YseBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSMFgSBkvCYEkYLAmDJWGwJAyWhMGSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImAJRGwJAKWRMCSCFgSAUsiYEkELImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSKFgSBUuiYEkULImCJVGwJAqWRMGSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGFgSA0tiYEkMLImBJTGwJAaWxMCSGAASA0BiAEgMAIkBIDEAJAaAxACQGAASA0BiAEgMAIkBIDEAJAaAxACQGAASA0BiAEgMAIkBIDFQIwZqxECNGFARAypiQEUMqIgBFTGgIgZUxICKGFARAypiQEUMqIgBFTGgIgZUxICKGFARByriQEUcqIgDFXGgIg5UxIGKOFARByriQEUcqIgDFXGgIg5UxIGKOFARByriQEUcqIgDFXGgIg5UxIGKOFARByriQEUcqIgDFXGgIg5UxIGKOFARByriQEUcqIgDFXGgIg5UxIGKOFARByriQEUcqIgDFXGgIg5UxIGKOFARByriQEUcqIgDFXGgIg5UxIGKOFARhz92xEGNOKgRBzXioEYc1IiDGnFQIw5qxEGNOKgRBzXioEYc1IiDGnFQIw5qxEGNOKgRBzXioEYc1IjDHzviAEgcAIkDIHH4Y0ccLImDJXGwJA6WxMGSOFgSB0viYEkcLImDJXGwJA6WxMGSOFgSB0viYEk8Huf+z9OfO3fuhLc/4R1IeAcT3qGEdzjhHUl4RxPesYR3Qtef0PUndP0JXX9C15/Q9Sd0/Qldf0LXn9D1J3QDCd1AQjeQ0A0kdAMJ3UBCN5DQDSR0AwndQEI3mNANJnSDCd1gQjeY0A0mdIMJ3WBCN5jQDSZ0QwndUEI3lNANJXRDCd1QQjeU0A0ldEMJ3VBCN5zQDSd0wwndcEI3nNANJ3TDCd1wQjec0A0ndCMJ3UhCN5LQjSR0IwndSEI3ktCNJHQjCd1IQjea0I0mdKMJ3WhCN5rQjSZ0owndaEI3mtCNJnRjCd1YQjeW0I0ldGMJ3VhCN5bQjSV0YwndWEI3ntCNJ3TjCd14Qjee0I0ndOMJ3XhCN57QTfDKn+CVP8Erf4JX/gSv/Ale+RO88id45U/wyp/glT/BK3+CV/4Er/wJXvkTvPIneOVP8Mqf4JU/wSt/glf+BK/8CV75E7zyJ3jlT/DKn+CVP8Erf4JX/gSv/Ale+RO88id45U/wyp/glT/BK3+CV/4Er/wJXvkTvPIneOVP8Mqf4JU/wSt/glf+BK/8CV75E7zyJ3jlT/DKn+CVP8Erf4JX/gSv/Ale+RO88id45U/wyp/glT/BK3+CV/4Er/wJXvkTvPIneOVP8Mqf4JU/wSt/glf+BK/8CV75E7zy/z9N2rGBHEEMxMCYnmz27OWfmGSWhwhgFb/641d//OqPX/3xqz9+9cev/vjVH7/641d//OqPX/3xqz9+9cev/vjVH7/641d//OqPX/3xqz9+9cev/vjVH7/641d//OqPX/3xqz9+Nfxq+NXwq+FXw6+GXw2/Gn41/Gr41fCr4VfDr4ZfDb8afjX8avjV8KvhV8Ovhl8Nvxp+Nfxq+NXwq+FXw6+GXw2/Gn41/Gr41fCr4VfDr4ZfDb8afjX8avjV8KvhV8Ovhl8Nvxp+Nfxq+NXwq+FXw6+GXw2/Gn41/Gr41fCr4VfDr4ZfDb8afjX8avjV8KvhV8Ovhl8Nvxp+Nfxq+NXwq+FXw6+GXw2/Gn41/Gr41fCr4VfDr4ZfDb8afjX8avjV8KvhV8Ovhl8Nvxp+Nfxq+NXwq+FXy6+WXy2/Wn61/Gr51fKr5VfLr5ZfLb9afrX8avnV8qvlV8uvll8tv1p+tfxq+dXyq+VXy6+WXy2/Wn61/Gr51fKr5VfLr5ZfLb9afrX8avnV8qvlV8uvll8tv1p+tfxq+dXyq+VXy6+WXy2/Wn61/Gr51fKr5VfLr5ZfLb9afrX8avnV8qvlV8uvll8tv1p+tfxq+dXyq+VXy6+WXy2/Wn61/Gr51fKr5VfLr5ZfLb9afrX8avnV8qvlV8uvll8tv1p+tfxq+dXyq+VXy6+WXy2/Wn4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfhV+FX4VfnX86vjV8avjV8evjl8dvzp+dfzq+NXxq+NXx6+OXx2/On51/Or41fGr41fHr45fHb86fnX86vjV8avjV8evjl8dvzp+dfzq+NXxq+NXx6+OXx2/On51/Or41fGr41fHr45fHb86fnX86vjV8avjV8evjl8dvzp+dfzq+NXxq+NXx6+OXx2/On51/Or41fGr41fHr45fHb86fnX86vjV8avjV8evjl8dvzp+dfzq+NXxq+NXx6+OXx2/On51/Or41fGr41fHr45fHb86fnX86vjV8avjV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VX5VflV+VXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXj189fvX41eNXH7/6+NXHrz5+9fGrj199/OrjVx+/+vjVx68+fvXxq49fffzq41cfv/r41cevPn718auPX3386uNXH7/6+NXHrz5+9fGrj199/OrjVx+/+vjVx68+fvXxq49fffzq41cfv/r41cevPn718auPX3386uNXH7/6+NXHrz5+9fGrj199/OrjVx+/+vjVx68+fvXxq49fffzq41cfv/r41cevPn718auPX3386uNXH7/6+NXHrz5+9fGrj199/OrjVx+/+vjVx68+fvXxq49fffzq41cfv/r41cevPn718auPX3386uNXH7/6+NXHrz5+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141c/fvXjVz9+9eNXP37141f49sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749s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55Gp2XhL8yIZ+RJaiJAMniFfxZ/l0+w+WvTpLuNyGMOS86v4Qp8jpnPcw9kU/7JY6fOknS/V4S/uok/HFJ+KVxfI7zB5vIOYRs7d9UbR7ntHVDxicNGVcbgpphA6NWgvRl+9geWZgk5OloryQh/aJ7E4dEH8MWUH95nvTlWvFs9/9/Jy3PM0lDnk0a2//UrYNoWYK8MSJHevmU3Qs/+ayJHJojcrScq31hpfBLHPYOWQG/d+qEcVxzsIjsS5zaHHi5P58w9azPwafAtK+yHXuw/SUnw8l0HnT6qRYc2SrXSNL/kP43QnJuz7mb5OT8KudXpHmjQv8HQ4/ZDEJ75PSB0HU56xoZeiHpXkiuLl26n0ZokGgfraqurDd8UtJwDnyHyFEr020xU+Paj/bx4Xrul22OYttTY+5/xLTN2PA58fGfXVt//s8ea0L6P46P/5Pq6peStggIr+rXhPiXNCn/8fU7Ov7+qmD95W8oPLK1/vCPX6y//JHxDcTfQPgneQ3lj42qt3xlScPj639ygvqb1YT7t8a0z1j9/C4+/nPb6q+/hspfT/ulJESMT1pW70uagsxhLmnmjlHKzv99TB7Vc5aLMgxkldT0RkltSyDFMcXmKKl42xPGJUfTMCExY5F/lJ0f0xOocYrExSVHsDCOwMnj+nXSkPW+2KSN+UO4ZtkZdjbYmc3sa+0b7Nb2F+xb7VL7NruLfafdy77P7mM/aPezy+3Hc927qvedz11oAzf1Lnp+OUSLvek5HHU+d4FVcz45PK9yoSV5mcp1fmmdX81HHzmvu65t8l3KxpNzySwnzbFhZpXrXO1c57RwOjhfcIqdW51S53bnTqebc7fT07nX+ZIzJDes7ov+IrqjienV/yQnD1P5fCr6i/PJJ7kXZ3hNrpfoD5tcPjlSyH6lBfTNuBoQXYG5p1oqkeusg6xHoIQE3yZaWDLi4vjR5HsN9qzfi6mj+PnIjqQhbycN2Zm0r3w1acjSpCE/iwnJrC0nISPjevILC48dr//QQPiuBsL/t4Hwb13k8NgWsLuB8D82EL6ngfDfNtjC6kokjmVLA+ETGkxlQiNSiZUB24i0Jn1ALg0kbwbeILKROOxe9gR5hr3JTpEFfBlfRnaLceKn5I/aO/oMyoMPBR+jvwr+IEWjW0OZoXvYnaEvhxayb6YOTx3J3kj9Tmol2xzWwilsV/hc+Bx7l9Q8z+1qnmfWTZPrdtR+gsTO6+WbO+gCSD5AS4B2AIUAxZjjOQ3g+NYxJq71xNpfYxLUW+Ok4u3CfY2S+lOjpPY3Kl/vNEpqb6Ok3k0gFd/O/twoqQONkvp/cVIUtC7roRO0FbnWDi2GTdegZ2SHNblCyOyvZo24yK2GkgK4i5IukBoHCyAs24+bajexjlAe0uR6Mbefsr+RdbHbbMLUxUqZrh9fztT9ZYd6V2X/qv3ERa952e7z4F5ls7SAvkjy/5qgVZAksoebIPteElnVVzhA5dfKHmyC7F+aIHsoiSzH/LYgqv9SskeaIPt+E2SPJpEVrmxr4q1j/q0JsseaIPv3JLLy6tk9X4sJ8dstX0twZ7avj4mV8KScOjlKJKdAvl14GVLMtgN2KiF2mm0TDVp/FgnIlVySYufa15BUO99uQdLtlnYrkLzRvpE4doFdRHLsTnYxaWaX2F8k19md7dvJ9fYddldyAzw995JWdm/7fnKj/YDdl7S1+9uPkZucEc4k0tmZ7PwH6Z/zSU6UfDWX5ppkZO5VublkbILRfFqcrmP712kJaqBxUol0Fi+nYDrakJXQg4Qg7nzoB9pBH1BMOpNupCdYFwPIYAjvhbIG4tt9tMKDEKNM9CTSX0P8XR+tZEJWuTXCesL6mjXO+qa1wPqJtdh61fqZJWc11Lof86QjbnTe6OtSlo5EvNhHK/wWYiXTUdq7dA/SxxHv8WQayFunOnmL1+e3Y3TwWQvfGBMea2u9dYnDNzWQv4mfsfDY/E+KC4+1wOpK1EjFjyLxcjWyzTBWAfG1JG1I+3qka8qQibm03Oelbk+R7Vqldlyo15ta7r/fNPqu+tL0x7i5tlT+mfV36uQwti+bkjC9unqaQmLLGRvLdxsRS6yM6mlm1d/T8OulLBc+3Fxi9gni3/n4LyHn7z6ZnyFuSVRP08pqZ3Wwiq1brRLri1apdZvVxRpgye8smFVg3ZlkhaSR+WRXSVl61sMM64b+A/EbPv5MpP+fT+ZlUttfXup80tWYFo4P9BUfrfAmxEqmCHvud5D+APE7nky9PTezWlu3X1g+RYGUFek+fDNi/CqP7/HxsRT8rCfD1yLefoH1qeZVpd68KrJD8hWGe2UcjHCru9Ubbn7AeoAErKHWUIgrBSTaAxQBlAB0AegOIEfrvgADAYYADAMYUZMey4nFik9DibGSUTRZgm9Bl0Mu05LU6FAyHOodZuXsMQijrA/GMcBLh31B8sn1Hs16R56BFHYhR7XXazBNrFl2AmnEHOudpGmpVoU1BlrEt6xJ1vPWLOsFa7b1H9Yc60VrrvUjIsf0/pieN6bH9yVjE/QliayreDklq2F8Nb15br3S6g7djbsdzO2KcPxo6J7E49V/xvWA2ThiSfu8WaNimHeRw+NXSebF5YKSCfiOdwa0Hg2gGdRCV9KvdjUhT2vt4ovHoc5vHey7L/LcvP6SDNTGufjicS5NSeJHzxdjNBv/3LwYp9n4WOY2GMvcBLHEtrIfNRD+UgO5eK2B+2PDY+9f1UD46w2Er77A8F80kP9lDYT//FMOX95A+IoGwlfGtBE1oi+uf0SPoJUWae7DitMG8W0ev3qGj6NkpiAehanVN6InDwvVPn8E8kUgZwTyRogcB+UoOBhgKMBwIt/w1KxfQ3rRQx52Oe8ifsXHn4z073wy30f8AnJmw+jMsX60JLVTOzqD+Ac1cdRg+loc59exHEztO1TO5u+N1IZGR9AugN+PfB84mjPCGe2McaY7P4B/hvOk87Qz3pniTHWmObOIQdRcSK58SY1I+6sTQCm0/q6+Vh2P1ZfPC2s5an20k399lOREn0U8D7F8P8iduc4C5xUiv0lXX0Mom2AuOd+3tTWjHYPxNjsutKa/U3aEmlElkqmJScrVzLtaJJX7bOUmtp9ac4Hhv7zE4WsbCP/VBYava1J4TT+2rIEZ1M+lLB2OeIGPVvjXiJXMTTiD2ok07n92aZSpdwaVZt1otbHaWjdZ7a1Cq8i6xeps3WF1te6yvmyVWc+Bld/YXkx+Oy1XNOR3koTInnVWor7jIuHY9einfLVPSN316KdIXe0QErseXVeCXom/EfHHtvEfxITHW3w/aEQsMxoI/2ED4TMbCH+ugfDKBktR2YhSPN9A+KwGwl9oIHx2A+HfaLAU30hQikRz33i5Kyk2LpzS8bQ3YXQy9PGZpC8ZSIaQYWQEGQWz/Qlgx02DtjobZjALwF5bBjONtWQD2Uy2kZ1kD9lPDpGj5AQ5Tc7JrXc0RG3q0Ga0BW1DC2gnWkooT4E4Xcx2yL0UCnN8U6Mwbe5h9v3Ib2owfwBlEJP3olk1mH2EkojJPzysTfKw/15+LaaI2C/PumGuFMZ1AYX9eROOh9kklEHM+0aW1WB6DPOPGOpQ+euQnjdu8fnTqPFVcSeMUd3pKnoQZFn4gXBfd71NrlrTyFy5U6X654BlG6hZhZHzDOauxRDycsJ24Om77mr3gnpawoJ67/xJPXf+pN47FyYN+a964lzU4JNSVyL5k/LTJDWTSHZxo2rxFV/oFvwm+gQ8L3a9c5fxYGVMlSNFRK550sh8xB0Rz5a4GteVI0VIr0Jcihxcc4zc5IW6HFyjjCgZXD9T88BqnH9V45o0sWMspS9YndBaur2OvdRYOVn+pttTctYivxyXGpNfJdbMkCF/0SVuPXr0RI+D8VByBnGaj088TnSvjxNEDtYd+nah5C6J6Xw6Evq0paCjbDKIlJFyUkFGk3GQ1hSwaivJHDIPWukSmPmvBqt3I+h0O9ime8kBcpgcIychB1WUUZOGaSbNpfm0JW1HC2kx7Uy70Z60Dx1AB9fotboCNTEQ6V5xtJJpj/QIpLHUkdFIP470UI9fjWvJ1djuIk8hXR4XD/Z81X+/7PTrvvz7+CQ74SpDd+tuq4d1j9XTutfqZd1n9bYesIZYch+ygDDJvQ/38suyynlczWzbr3EfpjNpZ5xhhOCp6036XSy9yrV/rRxiPq2VSazLL5eelxz2vL4b8GLtKVynlZw8/XX8mkvSHbTRQE/B0GK895z4PeCN4rcSa3/EL6B+L7GeAri/eAf4O1BmB3LeQvqU2Avx5GBoFO89Jr4GuFphbRRI3igelVhbL/OA/Lclh76NnKVI/1by2V8x9D3xeE0MLFdi0pK9ybawrez3bDvby/4fO8iOsePsBPsH+5CdY1UsCh1ukKdzm+fxZjyfX8db8Q68I+/Eb+F38l78Pv4Qf5g/wgfrK0KyfzVYCrNYFstlbcOl4S74FYbsk+RsvO56CZHrJZGO4s5a3KEOnlGXA2PjTMLpJtCzFdeXzoKeZT70KkuhR1lD1pNNZCvZQXaTfeQgOUKOk1PkLIlQQYPUotk0jzanrWl7WkRLaBfanfaifelAOoQOoyPoKDqWToA0/4rtjtDRNe0MOGjds/mJWmFkDa2UrR93B/tkIn+VLQkGjm2J72LVeJdM8VZ3j26szGAqMHXk4K7kmvzgnn9WUl9+CO6fZwN9d+GqLWcJ76pif8P8DK8vPxiDhXtOc+SuU3uI/ahdjntPs+TuU6e/M9D5EpEr/TfaRXapc4NT4BTjupVa6We48qVW+lmClf4VcZytCVZXvx83Msd+9VBXokYq/quHeLmmy8a/QUqUeqKv5pKn3pjyJPoeMXkeVUy5QHtfcSSWPt87mlJCUfsGUpW1odgp0yk8WUyuOxVeirGbDqXD6Ug6BuY+k+hUCs87u1+uwrL10X8CfgjzsEPS9E6kH8ZQRa9Hei9KjkfaQHoTyh9D2lLxIOcvcscSbYv3pkt5l74Z730UZZBD9yC9G0NzkEZrhuHYz36DcSKm5/DeHyEH1z/ZT5HfCeNBzNqgDHqyYo8j/T2UL8E8vKtyi6HjkO/DtB3G48MsF0MRg04c0GMeaDUf/fdJ733Kd18BhBVBv1+M8x7pRbBm1vMMaOznoLO3yNvkXdDUcZiDfUw+QU1dRa+m19EbaCvorSvp82C9vUPlF+eUKe8j0KNEZkHK8XOGN+La8WcrfEPcs163b4sNb+j+Cw1vKP2m5u/Nyxwem7+mhVN6mO4ggjHoV8KXuk+hs+hcaMmL6FK6kq6hYKdFy2QeIgcQ98U8/Util3/U4/PwxeGTk4n5jF5i/rnEfKFdHD6m6//WqJ/7rZHc35eKs5ECmI/4ZyN34ltPGS6/oi2FtiLf4klfe70BpLU1CGIsg6v0OFQB4XKGNo7UfJVJanHQRyOOrovjqLegmbF8xWETaQS/ewtB/3gZWyDdRLfSHXQ33UcP0iP0uOzbtcwr+PJi0tl+3p5tL7ZftQ/Zf7UP26ftf9lnMh7LKM/4asaojK9njMmYkfHDjFkZL2SsydiQ8WbGuxn7Mv6c8deMwxnvZ1Rl0syJmZMzV2WuySJZNCs9y876RdYvs97NOpF1Ljst++rsguzbsrtkl2U/mj0y++vZz2fPyn45e3X2xuw/Zv8l+4wjZ98X9Qujz05bJuNwl9MVfDnxlbZ8adryVuwpruDLiT9fbfkUk541z0Jb7nO52y89Rc/SCBMsyCyWzfJYc9aatWdFrIR1Yd1ZL9aXDWRD2DA2go1iY5ncU447E2C2IfGriNU3Ibi2Tj7wYT/nrTj+UrS+vuPjr/XR+IUamYAY370Q/P6E/AXxWMRPxsW5APFP43Lixyq2N+JyGJ+fCl9s/vK28kod/R+f5Jd99/5GYtof6RTEr3v14PIr4jDmgdzi5ST6uofd+vHXjL9Ovl9vnSCOvhlH/9TDmCIjlpaqpYKl/hXrK4Raj1nDCbNGWE8S3fqaNYoErdHWGBKyxlpjSZo1zppALGuiNZFkWZOsySTbmmJ9l+RY37O+R662vm/9gORZldaPyLXWj61XyI3Wq9ZmfDMat3fv3+sZYI9hnvF9H30esVrN2YL8tp4OaGvkqB0LLX38wYjV7hlcR1b7GVgXn4xazbkHsdqjg29y6D8R47sdehBD8R0URd2z7V6KdF9irGJj2xBjThi2S/YFxGoNC3c8Mvx2h+EXYKybr7zP4/dhNWtYu2rKDniXfN/i1sOu2rb+AdJf8+pH8d16UPgxX528jPKqZhwf7hZXM9h+6Mduzeyqp06S4YfcGpP3nr2Mz0CnmGdgDT4DW+AZyMdv/8thTjsdbJrl8BzsgvZ/Btp9LrT3ztDOh0L7ngrteim05x3Qjk9B+82GdlsC7XUIemjD7/15ud7Jxck5U5Az5YI5s8VjLnY5wuLfcHENZwxyxngcrb30y4zY4/RxscvRW/EDLvY4413scgxT3O1ij3Oti2vuek+sd7HHme3imhxuFH92sZfnD1xcU9K+4hMX18h8IH7s4hqZnVg/O/01pv3ZxcllfowyP/ZkRAs94OIazl7t7y6u4fTgH7q4pg6L+dsurpFZLI67uIbzpvafLq6pjdfF0y4GTlb/LOiTsgZmDSIsa3DWYKI5O52/Et15z3mP5DrvO38nV//ftoUib8vn9gr+nOLLNQ70/He2haJoM1zBn1N8ZT5wZU58ZU78aT4D5/49ngGOc1O+BjF+66r8XHCc23HUCnsG8Ubk4Hs3/kuPr2aQHL+l5V0R43tEjrv4SSpKogcH/mfE30TOEKRfRJn/QvpeiQXOkrl6N4lf4HKc0fKKJBhjE5iuwJ33Ar/m5NhqOX7nKvD7V1GGGPdN8t965fWXuk7ZFd7jq4f3vVJz9InEf+3xa2fSEu/11Ym/Zp724T2xNcNwtyl/2auZBHVynVczLr7OwzCT8Gqs12V7Bmo8UyT0avHv9TwI/AKao8cNPg9xBuIxXstmqBumdIzv4fnbHp9+HTn4XRHH9Rw8MFWe3yR7Juz5GK7ncPw2gePKDMMTD7nyotsb6a9IrOGXy1y1XVy3ESK27dbBGJtAP1wi6LV+/icvt2KOL/Ql35M5L67U/rIrfMJXD1Gv1PxaxP/r8VU9uPg7vjrx1Qz/rg+fiK0ZdjXSv/Rqpk6dqN0jt/pqppOPo3CKr8aGXcbnoTvMDj4Xz8NFXjM9jKGf9zXTU+exZqpqxu+R5/OzZlqvd6Z/s+dBfc+J1jPDcVz5I2LvIVa2Mu48oX9Azh8RL/Xx1yMnH2l1F/bNDG0SZS/RXyBHWR1o57B+iKejDNpLrDNiNQphO+Poncr1m/TlJFhZTdj6lTcrjrt62BovBo59tsC2wr+BoWu98vpLXafsCv/OVw/7vFK77wGW+/jrffi3Xp3UqZlcH/5dXM2oEs3yaiZBnWT6ypXu42T6nnZVY7dfxufhc2MvcWWzojcuVo1Y2Qk4/nLst1wvdIrzCOICj++OJOjT07WtH0V8r/c8sC8iR40bpxCr+YPlex42Iwf7UX4fYmWZPBbXRv0YY1N2vEBJjq2B4x5AjisEao4kcKbB1Qyhs6+8vlLXKbvC93v1wMp8tTEJ+UU+ftz8wa0TX82w1R5WMdepGaULx6uZBHXykq9mXvRxFK7w1dhvPxvPAx1CewNeA89D64u/e5qkRQfW4pyI3NOfhvh6RSM/00dfH9mE9HSU347y25GPdHQ2ynu0y4kWIC1xDuLMyGm893Qth2D8BOVJtJtHowyJ2kgPR9zO4/twYfUSHwfPI4riqaRu/AVEnc8IfW5O25x2uHeoTWNP/Wj0aSQkN4z709SuVOnzRZ4+JH3Dyt1H8qwOeeKD9MQvfXhLH9qESAtMPony2YgQnDJRaAsUWjHNBsgDaA4ANiZtDwDPDQXbjXYB6A4AcwEK82M6EAB6Bgq2Ph0BAE8EHQswAQBm/nQawEyA2QDQ4ukCbGUrLheO/lm+LYu+X2d31uVP95yLGZf+od6KjFe/6AD4rWvg1xgZ+dvxKf1GXPnhrzF6iNXZp53nmt/F1v+8BL8YWegZ09Nnpb9AiD3cHkmYPcr+FglkOBl3kayMuzMeIndmPJzxMOmXuTXzHdI/893Mo+SxrAez+pNvZD2UNZiMyxqRNYJMzKrIGkmeyZqStYxMdt5wdpCf5azJWUPeyPl9znayIefPOX+WHrqVhcfD/yYWnrK00A+r8nXMcP1F2fgcV/iVryk1F1a2Dm/m8SnaKAw9MqiZk2sVoYUUxRVZdiNycM7LDuJdai0pgpaAmj2gFwJxh2cVuStHDyLnf5NgjI2rdNHPH8c3HRy9AHK1boq2oFqx5n9D3M5XXn+pfWV3a+A2rx5Yb19tjEN+cx//iz58n69OfDXDDnhYxeyvGTUr4rpXMwnqZJqvZr7r4yg8yFdj8l3M5bHwLoGXxAvHdCMtx9lliLS9uHYl7Up70N5yh3mkYyS/BhNeHUX6DsQvAe5Q/bdaXFh9PIbj4kiFh6tPyXur3wBc4PKfQZyfEHd0aUwL0+1QvRljOO7FUP0HLx439MdIH/bl7TdI70H6RC3uiLhD9bu1eSusft/jR+QOsLZaT+1e7bfh68JfCPcI3xPuFb4v3Dt8f7hP+MFwv3D/8IDwQ+GB4YfDg8KPhAeHvxQeEv5yeGj4K+Fh4cfCFeEnwyPD3wiPDX87PDH8THhS+LvhqeE3w5vC/7iEMcuVA7lSIedZcufZRiJP/5InfMqz1ORZTYTIJ1TOq+R6kNwDKN80VRFcpKMmQBggE0AelpcP0BIA+hQKbZ1CW6fQ1im0dQptnUJbp9DW5doghbYu/frJcy0ozCbpeIBJAFMBoPeiswDmAswHWASwVNZ29NUaTHj0d0j/vBZ38OHC6CsxnBp8I+JptRx1b0EdmVd9eGEt7hgdj7TCDuLnkf+KL4blvnhU6PIYfmF0mY/+cy3uiLhuKfb6+MtqR9Tcf5MRFVc2uFrVUmtq6P+bLUM+rlK5ox/uOuW49sxDPj6+TWSqd8e3Oe56RUufDK4K11mZUW8Z0ae+OhOAqbUXtSKBYwJf5aWo3vgmwBgbX4lYvddUHvGv9uVH+XBXY6lal2jjK+/TuHae55Z9V03ZAQPNr3LrYVfN+gaUCPoW1t+rH8V360Hhe706AbyrNie/9+E2cTXjXwF8B1NMVifJ8G1ujdWkeHlG1E/Ju9RlwfGeKUchroHGhdf1XFlX4mLH4vnXHHVe98eedxUv58nmxpw3kEz6Uubh0ua36XfkxZ2oUN89V2qm4Zq5OM9F42qD8gXQD8sRJUQeOT9Lmw6iZbScVtDRdBydSKfQ6bSSzqHz6EK6hC6nq+k6sPa30O10F91LD9DD9Bg9Sc/QKsaYycIsk+WyfNaStWOFrJh1Zt1YT9aHDWCD2VA2nI1kY9h4NolNZTPYLDaXzWeL2FK2kq1h69kmtpXtYLthrLifTQfcjv0n4PXsOTmvY9+DsetD9lPAf5Q0+y6bCnii9GpF5TsrSp9D/ABi5PARKDmbTZMzOlYJuD3/PuC2MMrKeCSnEtPqhvIzkc7AGE6xloAPYLrH6PXAv4luBzpKwZann8DMlNIqehqwwwoAv8UmgQbeE3J35jH0mHlaYtqFyd7sGFsL8XeAWSdlOYivRnyTxOSQxFDLEqfTAygj8Z/AZqVgIS0CPJv+SY7weJcqy2sSQ53IHJ5jGcBhzAI8kIHlCHVuyXkZayHf+jMdOHewNMClrBWkeEbK096IH5CY/EtizjGGHhhbf5ZTg+kh9jbGLOkz7K+AX0F6Gcr3wngiGMO1SB9B/BaV3oRWs9r3EEynR2pohaEOa8vucnbIstNfY+1hqcn7GPovWc+sCu99BJ6HHHhqroZn4hp4dq6FJ+M69O/TAj38tHJ9/LSFZ/UmeL5vhidW+Totcr2dFvv8nXau4/H0LtKd3A0z1pfB+n2L7CBvkz+Sd8lfwe79GzlOPkJPQBRt3yDYvtm1HoEKaAd4jm6BJ+kO2p8+BGVaRX9J3wHb9j16zHzYHGI+Kd8aaOXak4SEy8KPEhPf0sR7oCOkB4Bc6ZDvquU6QxmUmTMqsSbfSTCkQeGSQzd4mH2jBkc60kMSa3LXy3AOT4sYCb3C187P+xydTKfRmaCPl+gCupgug7KtpRvoZrqN7qR76H56iB6lJ+hpaImE6SzEbOawZqwFa8MKWCdodV2hVfVm/dggVsbKWQUbzcbB0zuFTYcncA6bxxayJWw5W83WsY1sC9vOdrG97AA7zI6xk+wMq+KMmzzMM3kuz+cteTteyIt5Z96N9+R9+AA+mA/lw/lIPka2XnneMpunadAa8+VuaT5XLAZMJYcdRf4MyRe6lKRMcuhc5D+CNJdY2ymxuAn5p4T0SfVjjAFjph9iDNfLGPj7kqN/HSXLEd+Nkh8gXsLljCpFYjaRS0+8D2qD5FtBSbMipDvyX8ocShkSkXxqo2SKxOSglNEKMIaPPOzGeSeHp4yVSJraYp5MXd6ltfRiYAMRn8W7sCwJ8CgsbwtZIj+mp0WujAHxdNFCzp/kbjQ2HznfRXxWwBjKp0ia/Eti2tPlS845ibVMifkyxOX8VCKsUvHTdJFMke1E/sIkuBzjn4M0w3RPIB6Lqft6G7cXwnpwa6Mv1lKPOJyNNTYfaV8t+WumTjz+e/3l8uUTnr1L3Wu9AP3WHOy5lpGfkxUN9F8BePpDdfqwlrQVvbFOTyb7sVfoq/C874G+7F3Zm4mZ4jnxn2KeWC/eEL8T28Rx8YH4WMh3YTRVnU8jv+H+kzwNXUzl8/E7yRAZ/Xnud/h4PolP5dIb5y1R2VvfEqmSz46k2Wyke2IL3I+evfejjItdfj2htF+0GHEZ4s0+TmJ+T+S4GGPojbSLkfMNHz7uw5UoUxlPYykaj/GL13hct7z+MrolLYulffhZ5D/rpzEtP/4BhiImWz1MM1SuJK5JFzkd5Mk2tENkLqk5H3G/rEPA82pk3By2Uhhj89M9lX4T4KJEuK5+E7QBX81InSpMM1QpEE/y4Zq05nr68tcbhvaLS1G10tHpX08fI9/W2cPtr9oj7CfsCnu0/ZQ9xv6GPdaeYH/bnmg/Y//aXm+/YW+wd9p/sHdl6BlGhpnhZORktMpondEp45aMHhn3ZAzKeCTjWxkTMqZmfC9jbsaPMuZnvJyxNONnGcszVmRsyfjvjB0Zb2fszDie8UHGiYwzGR9lnM3UMvVMIzOY2T1zUOaXModkPpU5PnNq5vTMn2Yuz1yXuSFzU+ZvMrdm/i7z3cx9mX/P/EfmycxTWc2ymmddn3VDVmnWg1n9skZkPZFVkfVk1sisr2WNynoqa0zWuKxvZ03MmpL13aw5WS9mrbhq/lULHI7fagQdsLWclk5bQhvy/0vIxxsbgQdDv3aMnwB8Enq3CZ/1eRXbxw6yI+w4O8XOsggXPMgtGOXyeHPemrfnRbyEd+HdeS8YEQfyIXwYH8FH8bF8Ap/Mp/GZfDZ/iS/gi/kyvoqv5Rv4Zr6N7+R7+H7o3x5CK6i1+CraAP8FeKOk2QdC+uF8W2J+Em2w3VKS/AntinK8626Poy3BsVVD3F7I9d3bMM5SjO0V8TugP8G7/ldi/UGk+yLuiCPyR4hXcZgd8xslZuv4YDkr0Yah1SQ5trSm+LWudSTn0X9AK+tPOOL/Gun/lvJaCcaDMiBfi9nNfA3gllw+caek9aViE2i5sQ8Ql2D8+VLeLctgrA0TLZN9/FsYuhktEKDZJCFnUhUSQ70fQHlpM2xFK6i5ugs5uySGMTe3xuLiC/kPpc2Dcfpo1g3tqC0qTpREm0qb7Nlm7IBr1+XW1Fv9WGuN9NnEmOzC2kuCVW0kw9oGl16WHEO5lmFOPFrhw14eeBsvLbB7R9WGzpceE9hQlOnsYmlpi9gcagR1Ohg5ayRND6LMhEtuvzU850w84+wCllpXeiftRu+m99ABYLUNhP7mOfRQ+wJ9ESy4JWDDLYV+ZqVrye3Fty7v0ffp3/QVZhuzrdnObG8Wml8wO5nFZmezq3mX2cd8wBxmPmY+Li27wKhay26QXBvRRmthmM1OkG+KPu99HD/Ej/IT/DQ/J4jQRUjYwhHNRAvRRhSITqJUdBU9RG/RTwwSZaJcVIjRYpyYKKaI6aJSzAFLeaFYIpaL1WKd2Ci2iO1il9grDojD4pg4Kc4IaWH8TL6XAQzjCdmA9AakX0X6VaR/jfSvka5AugJp3CcBWNKP++hkMm8h/Va98kuRXirp6HckDTg2nrVIr42L5xWkX0F6AtITkF6N9GqkdyK9E+m/IP0XpMciPRbpJ5F+Mi5dfz4XIL0A6Z8i/dM4+cbQ/ry9gfQb9dZhY+rHf68/b8n0m0zXyfSeLG9+egfuoekfp6PXkX49rj345ZOllaSdJKuTKKYVfT2WrtN+krWZZO3ETze1nTSV9uvOR/vKeHneVHK5+8fqhm8E5PtsudaccIVDW6RNBrwa+uY7yBQyB0aVdWQ7OUBOwhiSCWNGH+ihZ0CPvBF64sP0DPS+udDrdobedij0slOhd10KveoO6E1PQS+aDb1nCfSaQ6C3nAy95GLoHbdBr3gCekMbesFO0PsNgl5vIvR2C6GX2wK92zFRpYW1fK1Qqz3DmeN+YjIO5lUxHEI8H0GuTFk9nOTxtG5UPIIEiUWy5TsZA2d8mm/vKR0Os7/a00919OrMN9aGJLlX7Y9MdK+4MdG9JuZG7+eTiIBEU2ohab3UW5uXTEbVAPlLZHetDyb8bo+GYWaalKNqoH6OhvshqebFzPE7PzC4a/18CbV/Zb+PMyaWo7VvmKO3aphjmA1z9Pca5oiNDedZ7VUnW30yH8Ry1J76Opwp5yMjWjSCs7cRnB5x9VwcV9LFcZw3XU6tlvXX42Sq4mo1uUxtPG7P6Jd5rB6O/yldE/+EA25YghEtq3/Wo4RcFXUISXXecH5H0py3nX+SvNy83GvI7ZdsTSL+nfPXSUPvnOtKJH/nHC93KWOMf0OfWDrxm/b/O6W+kofLEXuirz+S3/PZqpnLV9pm0I/VpFMI/VdJI+78rGvws5eruud9+qTdNZlZV9ZkLsaajPLYoXa0qJOrOJ6WSdVOZ/Ve7asYimeesjLESh73NXM8V971zIH7Rag6RVj5e1GeW9AmZjcg/Z04ebUTCL/Ipf+Jkrhnmaq0cBeO8gLC0dcX64L0DySOKmsbd/VT3CfOlGcL9dX0AuSjxyWOqVP0C8CVz2E170GvHjjXdP0C0F8hrfwsqL1Hah+P2jGT4eVKzEVa7ZJ5De9VfkR+0Gha5Q2/xGb4jbRQnnlU/OrrZTyBTKh9P6quDnp54MrbAr7XFOjvQH1NLW5HPp44JNS33HjWLR8bp98kuk6qdz+NO41cvw+qPeBdrheTc3G6fgEluyNWe5V+6JPfFNce/DSe98a/FNdOkrQZ+h9IvxVLu3n2t5mRcW3G71kIvQq4u/J9bSZBO3k8rp08h/U/P67N+Gm/jJ9+FON5M66N4flGTJ6ZfXnWZMK1JzgVJzjDST45sj66gKTUq3z65YxO9iNyN6D0pCRP2pXf9Y8lyoOf3MU3DftzctFxb9KZqPOgdVyjyIWxR54LTekf8SzWN/EU1jTEuxG/jPx38VxWPfeV3J/lrshdnbsudwfUby5LYSGoaIulE8ayWDYRMFpcTXQYMa4jJowarUiQtWXtSIgVwNMZZl9gnYjFboOnwWZ3QlvLZGvZWpLNv8KHkau0sdrTJCd1Z+pOcnX4+nARyQt3Ct9N2ofLw0+QLuGvhceQ7uGnwxNIr/Cz4cmkb/h74WmkX3h2eAMZEN4Yfos8G/59+AT5Tvif4Y/JK3LHvPQJx7YC7ACAnkL6xJK7GOVeBdkrSJ8Vcn+C3AHIBQDMx6S/B54NkAfQHKA1QHuAIgDQJe8CALqUXrPk7FyOCXJnp/SKxUGXco+G7Ec46JKDLuVuQT4TAPoo6RtCPkMcngK+DGAVAPRRfAPAZjyRlciZuvRox/cDHAI4CnAC4DTAOYLHEAsdAGpegA0gz3uX/uvkXF3AzFHAUyv9dwmYOUpvfnI2LnoD9AOAJ0V675Oe/UQFwGgAGCWkZzPZtwro40UlwByAeQALAZYALAeAPkTA0yVXLcQWgO0A0JvK+b84AHAY4BgA9KriDADMwzUGYALAc6BlAuQC5ANAn661AygEKAaA3lGDnkeDflaDUVGDEU0bDABjiwZjqAZ9kDYGYDzAJICpANBLgKVDNOgnNOgTtEUASwFA7xrMyrX1AKB/DfSvgf410L8G+tdA/xroXwP9a6B/DfSvgf51qFgd9K+D/nXQvw7610H/OuhfB/3roH8d9K+D/nXQvw7610H/OuhfB/3roH8d9K+D/nXQvw7610H/OuhfB/3roH8d9K+D/nXQvw7610H/OuhfB/3roH8d9K+D/nXQv76f0MgjeNbwIHlucyQF6SDS7hnEcXRH0DaNFEFdSf5Q5L9Iak4uLtReQ7oH0ureDkj3wXtvBtwe+UViJMYj7y3E+AeLjhJrj8i+BPTgYlqJMWcKeW5ypia/O12F8i/LPFQjXf0G5mcy8p9A2j1h2aVVnp9qkO5Yhx7vi+frSHetkan+i2gL+KBbRi8eRdfUVVuUfwTLe2etjJ/uIG5F+a/W1kOhNjy2/vle5JvIJxjzq756ftKXz3uRTkP6dl9+nsZ00zDd23150FC+E8qXyz2ASBcgXSjPDQD+CKQ7YTzltXRhHO2PpyPeW4j3dqwTj5/vyd8iviix9gTmuQTTknRHjjtVlR79tNIRto2O8tzvC6L9Gil0tf+yT+MXTt+ZkK55gl728uOWyy8/IyG+GfpNSS+Jof1ni7t5cHEx4r6+dq5SGRZD3yLWoC5AhkjPMxxGdbnK6b51YI9riCMhiaPy1GMKVhAjmh2wwUq0e9qPky86mnM7edi5wxlCZud8kptNVklvMgnGN5pgfGO+8Y35xjeWYHxjML6xJOMb841vzB3f0GENjG9UyFVZG8BR/lkTjG8sZnxjvvGNwfjGfOMb841vzDe+MdAK841vzDe+MRjf2EUa3xiMbyzJ+EYTjG/MN74x3/jGEoxvDMY3lmR8Y77xjbnjG4XxjcL4RmF8ozC+URjfaJLxjcWMb8w3vjEY35hvfGO+8Y35xjcG4xvzjW/MHd+IfgjoowBg3+igfx3sG7kQboB9Y4B9Y4B9Y4B9Y4D+DdC/Afo3QP8G6N8A+8YA/RugfwP0b4D+jUEAoH8D7BsD7BsD9G+A/g3QvwH6N0D/Btg3BujfAP0bYN8YYN8YoH8D9G+AfWOA/g3QvwH2jQH6N0D/BujfAP0boH8D9G+A/g3Qvwn6N020rs/5cM358LW0Wp1Peu5H/NnyjeHEh9YvEx/PsFhOw188ErmztW6chcnip/c3okTnV/am3ttwzaShX6d/xkoCJ5bOTIKVTF3/UFtjW8LntlXExpm0VcD89v96q6gfn2uEzP5GyDQ1zg11OXQpnYlrMSFSQIaS4WQkGUPGk0lkKvQAs8hcMp8sIkthlr2GrCeboF3vILvJvvPbXSbTpJWyLulRD7OVss7oXMA7FI14B2vvceg2pCfG3PtnNkti995ZtZwdtKqGQwiG/pn1Qv425BzF0F61+H2JCWHta0JjaIxHyfBByJ8Cd82T3nDIVt2oxTWSMg/fYevrcmowz0RahZ5AvBPxYbDehAM/QpwRzg8IdWY6c8j1uVfl5oIFyMgNYNmlgmWXZttg5WXaWSRgX2U7JMXOta8hqXa+3YKk2y3tViTbvtG+kTh2gV1EcuxOdjFpZpfYXyTX2Z3t28n19h12V4itp30vaWX3tu8nN9oP2H1JW7u//Ri5CWzGAOnspDhhcqdjOenkbifDyST3ONlODrnXyXPyyf1Oc+d60s+5wbmBDHDaOQXkIafQKSKDnU7OLeTLTonzRfKoc5vTmXwFbM+u5DHnLqc7edzp4dxDvur0cgaTJ3I+yYmSCbk0N5U8m5sGlulMaI1ErvGxMgAY2aXnXQYju/QLBZonDEZ2uTrNYGRnUhZGdgYjO4ORXfrJlaufDEZ26XND+qSQHpzZLgAY2aV/KKhfIr0Ry/VgBiO73GPKYWTnYNnJ0+qlh1vpY4TnA4BlJz1acbDsOFh20n+p9CglV4ilJ3bpP1SedyBXxeXqPwfLTvp752DZ8UkAUwHAspMrrHwuAFh2HCw7vhQALDt5fgQHy46DZce3AkirHCw7DpadXNnmYNnJUwlgrkU4WHYcLDvplV36oJffwIhsgDyA5gCtAdoDgGUHczYiugCAZSfAsoN5BhFg2Qmw7ARYdgIsewGWnQDLToBlL093EGDZCbDs5Oq69G4vFgCAZS/AshNg2Ym1AGDZC7DsBFh2Aix7AZadAMtOgGUvwLIXYNkJsOwEWHZyeVgDy04Dy04Dy04Dy04Dy04Dy04Dy04Dy04Dy04Dy04Dy04Dy04Dy07rBwD610D/MBslGuhfA/3Lr4k00L8G+tdA/xroXwP9a6B/DfSvgf410L8G+tdA/xroXwP9a6B/DfSv7fX1jUkst8uKh/no+q0sxHXsq8uBL9JoSBqwiz61Oo/FCeq8jvXy71XnF4Kbam/Uj2MsDeOUMRM6WxPfWn/G9nPyWXwun88X8aV8JV/D1/NNfCvfwXfzffwgP8KP81P8LI8IIYLCEtkiTzQXrUV7USRKRBfRXfQSfcVAMUQMEyPEKDFWTBCTxTQxU8wWL4kFYrFYJlaJtWKD2Cy2iZ1ij9gvDomj4oQ4Lc5p0FdqIc3WHK2Z1kJroxVonbRSravWQ+ut9dMGaWVauVahjdbGaRO1Kdp0rVKbo83TFmpLtOXaam2dtlHbom3Xdml7tQPaYe2YdlI7o1XpTDf1sJ6p5+r5eku9nV6oF+ud9W56T72PPkAfrA/Vh+sj9TH6eH2SPlWfoc/S5+rz9UX6Un2lvkZfr2/St+o79N36Pv2gfkQ/rp/Sz+oRQxhBwzKyjTyjudHaaG8UGSVGF6O70cvoaww0hhjDjBHGKGOsIfdBwQhFXO9S7ntw5dlf+WXEM7WY8kOuTmNQ77jRxxfFd9xUnS/xFtJ4ioD0Uuy+9XP9mSu/3xTfFVJ8R0m+hzT6p6L4Hh99KFNO8a5RXmxMnSeEp6vQN5PEg579CX4hEMXYmHqzj/7PqToTA714UfXevAumhWcdMfWWGd8+MzyXg5WR2veq6lybCHrxqlbnWvwFMX4tQNT5G/iNI3sC+epds3pbivGrnbHqHByCHsaiKi38VlF9aaBOzFDn40TR61dE5XkEhr6LWPnsUj7H/Cc5Gb6aV98wKP+ayvMYvq/n+C0kG48yp5FW7/TxrTcdcwGcuJLyR5GjTjLAN/Uc36or/2PqXuW/k6mcqDfaeP4WewBllE+zu71aUueB8B8jRn9xTHr1okJ9J5Dti/kniJWXeHV2gjqBBGuP/k+S9tyYFt6YNh/PUe/lkabKB2rcc8HQ76na+03+kbiFKz26J6vgWU7qRCF1ggr9TZJ44p6LBBz1lQv6r4tie0vw7DTiaXLPq3nTy0MCTlxtNOpputorNXrTp0z1S3gCGX3Fayf+p+k8nx1VFjyVyf3qI/5piufE3xXPwdbF8Bmh6rSF+KdSlVqdIyK/vL8cX00wwq3uFvQ91gPWAyRgDbWGkiCeiNgewmS4PAtblqc71L+cXfcFkD795dkG0mIbgbYDuTAcHB0Mw8RpmrQ72GQ2jc1ks9lLbAFbzJaxVWwt28A2s21sJ9vD9rND7Cg7wU6zc5xwnYe4zR3ejLfgbXgB78RLeVfeg/fm/fggXsbLeQUfzcfxiXwKn84r+Rw+jy/kS/hyvpqv4xv5Fr6d7+J7+QF+mB/jJ/kZXiWYMEVYZIpckS9ainaiUBSLzqKb6Cn6iAFisBgqhouRYowYLyaJqWKGmCXmivlikVgqVoo1Yr3YJLaKHWK32CcOiiPiuDglzoqIJrSgZmnZWp7WXGuttdeKtBKti9Zd66X11QZqQ7Rh2ghtlDZWm6BN1qZpM7XZ2kvaAm2xtkxbpa3VNmibtW3aTm2Ptl87pB3VTmintXM60XU9pNu6ozfTW+ht9AK9k16qd9V76L31fvogvUwv1yv00fo4faI+RZ+uV+pz9Hn6Qn2Jvlxfra/TN+pb9O36Ln2vfkA/rB/TT+pn9CqDGaYRNjKNXCPfaGm0MwqNYqOz0c3oafQxBhiDjaHGcGOkMcYYb0wyphozjFnGXGO+schYaqw01hjrjU3GVmOHsdvYZxw0jhjHwaY8a0RMYQZNy8w288zmZmuzvVlklphdzO5mL7OvOdAcYg4zR5ijzLHmBHOyOc2cac42XzIXmIvNZeYqc625wdxsbjN3mnvM/eYh86h5wjxtnguQgB4IBeyAE2gWaBFoEygIdAqUBroGegR6B/oFBgXKAuWBisDowLjAxMCUwPRAZWBOYF5gYWBJYHlgdWBdYGNgS2B7YFdgb+BA4HDgWOBk4ExAfm2IfsGpOvlO7WbB77Ko8j2B3/gR3KFE1A4ZdRKS2qGB4xRBD9n0OqTxuy+CZ/NEf4RPOnr+Vl8DqnNBo2pUxZMdKfZUBL2Moj/LmlNA8TS6KI65UZVDPAOO4Fl4UezrojiyMNwDQ9EHOcHeBn1hUorf11E8A8k9m7R/ffGrccQ/XkQe9XpUos5WxW/kojhqUywXUeXKQr6y4vCrRYq+uinaeOiXs+asHDxLiaA/cvz6KoHdVYWnpRE8oQ99fdIofs8WLcP4cUSm38ZQrEPyLVI7FtAcX67UOWw4qvrtsYg6fwxPnaXo9RxP+aAEx7t426wavyF0x1OVcxzXoqg1d0yZFYv9475qP1E1JvrsbTd1dZ6Wzyah+EUfme6LE20hgtYUei+7ePwk9cbwG1qK1hrFM4/wrJMaD/cq//htJ1VfiiprSlkmz3gtlqpawnMPXR8rj8bVwx3IR2+0bBFi5X1fPZXoZZdjbXAVJ7Zz9cQxbC1MPYP49NF8xKgpdU4d+rqmBPOQ9Plt4nPd1Oc9aT+AVhBVpyirZxDt7WT9g99WJATjUdpM1m+oU6jU2WxYM1GUdO0xpVn8mpc8XG/8SfqHpHx83gk+78rajDyF8SfrT5rYz6jzB8h/I+7plT0pP0k9N7mf8T9HaKNG1f4zrGGKXzi7p0Oj9Zisn7lo/QnOnqiaj6jvxtXXucn6mWT8ZPEk42OPob6ddmtDnQObrB9TPf9xX2uRJb3cdm8/1+5Ndb8RlvYug/bG3G+Ea+xd6tq7DEYpTsYCTACQq5CX6BthsIl6E92cBFZxuyurb5+v1TdjsjHNmGnMNl4yFhiLjWXGKmOtscHYbGwzdhp7jP3GIeOoccI4bZwziambIdM2HbOZ2cJsYxaYncxSGPeW8VsTtRp+QJ6WwI/KdXyQMeqVkWvZ53jnRDL0aZJWS7fj+Yllou/X0qelL6Z4GZglpzVFRm8lDiWS0buQwlr6YfkNbAKZH3i0tlRMTCQjJkZ1T4a/kFgm8lAtTRPnR9DoXi8ebT+kvkjcGFPPb3sy/Kg4nlAXRxPEk5s8njrlXSS/C4zPTzIZf1r8bf5EwnLlRq9FLH2Fvc3+K7GMPIMF8AHgzJFemv2hxnWyxlQ8Ln8F3RSTq1bSnzDEUFvP+mjtyw3Vs/6DxDJ16nCc9hsZP69KXoeuTJf6ZMRLiZ8vsV0+O9pN8vkCmYTPl5KBWtgAvThL3H7Mq732DDIJ27NZ5KvVLYnbs3bEa8/GLxO3Z+2IV89a98T50bp7ZTcqZDs0y2Pbs/jEV4c3JW7P2k0J4slNHk+d8s712qo/P3VknvHJ+NLSvpy4PUP9XIv4n1ImcXuG+slHjO05tq0G7pY1po3zt2f3nZlPm7I9a5mRWi8HZnnituovV1IZfx2WyLZqXh3bVv116MqwemTA4sl5IKeckJzhOd8i2TnfzplI2uDXLCOc5whxZjn/QVriOZpt8GuWPnJt4zzPnyR0MQDM3ynM3yhYvtK2pJsBtgHsBNhDuFxNkXNJCta2PHNZroLKdXxpQMs5I+5nAstRzpLk3I+1IIxBjtH3eCf4XwoAc3LWgwjWG6AfwCCAMoBygAqA0QDjACYCTAGYDlAJMAdgHsBCgCUAywFWA6wD2AiwBWA7wC6AvQAHAA4DHAM4CXAGoIoIDvXHTYAw0XgmQC7Q+QAtAeK/TZGaWPbvjGHW9gxgndyB9LcBW0SeOHuaD6jFyWOY22j8vSbKXw5c6PbXfv6wOE6isku/p9LzgNotrvwPPI3YDxx+ane73OlO3T3u8XJKlqGslGS1++GTyTYlXlG7a155tGpfj3RN7OoOKc9qd9vXd4cgNfvs5a57VrvbPvk9559SU0uj1eatAHNHG5m38y2T5vPSIL02sFpfDfXfeT6toKm1x1xvGblAt2zUHZezLdT4gcgDul2j7xM+nxDN4H9hk+r7/FP9NFrHhZVVq+MLIx84xdDXd2nk/U1vn5e2LV9p/RfeIq7UyKfdH5z/fZdb7/93+skrtt3FeX6v2HZ1QM/XpgJeR0JkxRW/UefjN0pjmqmFtUwtV8vXWmrttEKtWOusddN6an20Adpgbag2XBuJu+Qf0bYDHqT/HXAK0kGkOyDdIY7uqMnTpIv0NcgfhfylSH9Z7ozX8cxh7bdIn0D6uKQNB+9dB7g98ou0ZzGen+F+/X8R6ddB7rMfrO+WrcDoUYMjmfptEhsyrVV6BeCXjWelXwdJV78h6chk/TnATxgnZSq6POm6o/EPpP8kUzGOxtGfIB0v/4APd0T+oz56mPTrIEtRfVCVTn8R41lYW+oO+snaknbUj2FJT6NMixi6g9wFHelgdMH6aY/4HxjPFAxdjdhA/i0oiXv0jePI31Yr31EvRL7yoLANOedQ5hG8azqmuw1r+xziZzAPeG65jv4nDClZgHQB0oX6VuSfRbotxqP4LTHdAUjfiPTDGM87EpsG0uiLQu5JrhO/iqcQ6Y7695H/K+lFAOO8BePsgHQHpDvq96P8H+LobMRZGMNdF0gXYe0VGUOxHf64toV3xDaZABttPXwBMh30xbW4Iz47HbH9dMQWUhPPVQnxzcYKpFfG0B31DR42ZnhYex3xCxi6GuldSH8YQ9+i/R41Mg167JxL4VkJfSpdjT6VbkKfSrejT6W70KfSvehT6QH0qfQg+lTqjz6VJqFPpcnoU2nxZzhnKyBPGwA2A2zDnZNEfsfP9gMcAjiKeyqJ/AKcnSPofJHrAFAW+Z0sdwCaAbQAaANQANAJoBSgK0APgN4A/XCnJ+FlAOUAFQCjAcYBTASYAjAdoBJgDsA8Ik8TIXwJwHKA1QDrADYCbAHYDrALYC/AAYDDAMcATgKcAagiUMEAJkAYIBMgFyAfoCVAO4BCgGKAzgDdAHoC9AEYADAYYCjAcICRAGMAxgNMApgKMANgFsBcgPkAiwCWAqwEWAOwHmATwFaAHQC7AfYBHAQ4AnAc4BTAWYAIIZoACAJYANkAeQDNAVoDtAcoAigB6ALQHaAXQF+AgQBDAIYBjAAYBTAWYALAZIBpADMBZgO8BLAAYDHAMoBVAGsBQP8a6B/6W6KB/jXQvwb610D/GuhfA/3DE06kt2b5eZgOSAf966B/HfSvg/510L8O+tdB/zroXwf966B/HfSvg/6ld3Id9K+D/nXQP4yDRAf966B/HfSvg/510L8O+tdB/zroXwf966B/HfQPPQAB64rooH8d9K+D/nXZB3zmPT1d8fF0xcfTFR9Pl9/Hk7ZAgE2hy10Kcz5PJ2Ve6m+7ZL8lTwev9ajg86tA90jMyz1MR2PoQMSmd6/LV/RppHEuLc/kju6V8oB9oa58Xk08ELoqNk421ouH9UaMb2nV104Y8zxFc4ahO9EbRm266O1Axnw7ykzxxb/TF7PCFfXi+R5W30iprxlcDvrEUN8ucHzPqL7ZUnWIZxVLT5QUPQ948jbilj48sG7OAWOd0CGeLhRW8rSfr559oeghZC89hmX31Qbt4pNZHhvq1gzmSn1jIWUAH0P+pNqY57n6HVqjo+g/vXRrtali2+eLocIX8x6P74aaHnY5JV5JebZPywN9dIlXz65OK7xQjutA6nsUVxc/rqGjv+AwkyGFslVE3+dvx0q68n299qZoPGe9poX/sSaH0V+w/ydjY0swNsNrD3X0qzjoh1w9ZfRpt94+/75JGGl5kUvYze4OJZTlbIPlbIflbI/lLMBy3oHl7I7l7Inl7IXl7I3l7IvlfAjL+TCWcxCW88tYzqFYzmFYznIs53As5wgsZwWWcySW8xks5xQs5/PkR1d8r1zxvXJRfa8QDfSvgf410L8G+tfOyF7jij+Wz4S3kCseWi5/nV8IvqQeWugaaauxTJiDtCEDyOCL7Q9OphPdgbjYR0vbsnVEvpNIc/m6hyMLEY/yaDyvvbUrWYz3LvTJf+DDeFc1WnFR/C45OsJHj8F4BmC6m5GD30BH8RwuzI+Lo7m1uW0d7eWl6/LH+GJGHDnlyzN+sxv5NeA2doadbefYzexr7Rvs1vYX7FvtUvs2u4t9p93Lvs/uYz9o97PL7cedNMd2spxc52rnOqeF08H5glPs3OqUOrc7dzrdnLudns69zpecIbkkNwzx3lRPvHfbPex7LiB26QlBekCQe7Y2Ye9ApAdh3MEnvQkcBIDxEvdZyTM05C48GC/RvS+Ml3KHM4XxUu6ppDBeUhgvKYyXFMZLubtLenigMF7K81Iu4vfAsj2v+PRwjB/ITyvd2hE2tSx1ANFT5RnOzUl3sgSezwq6gxWwWew0zNnXilyYVx/QumgLdaGX61uNNsYM44TZx1wVyAyMDewNlgTnBSMpZSmbQi1CU0NH8asEdaJEISkmnUk30pP0wR6D0ozY7/HZbLk6R4dE/xcwngVbVanmD56MwlWnIzDzrFoOT3I9KUQ+EI/F3F0oOdF52A/cK+dQH89UszlPJhKScx+VAnLqSQFmV/l176ZD5IyKNo8+IEtIopjCXXVlot+Rd1Wdlv0NplNfCu8nSeGLmMJzZHVDKTRUBrKCb0xUx1AvK2ro+BSqv0RfbUIKVQlTGAISXgoxeqgey1IbqweWxxcmSoHd7loLKoWnYzUtVx8ghVAjUujN2yRM4XGSk7yWIIWBWEtbGpHCejU7j0thvfzO/aKUYb1aF0iQQtpFKkNLkZIwhVSPTpDCwqakwD+6tCmQHLEySWv9dj3Pw1ty7aORz4P0cZ8ohYzoL+pJYYlcjWlcGSK/TlyG6A8jL/hSiGlL1bZMs3FtiQwTLRKWoV19ZYh0dmupEWWIPqD9XUrF7kmL7ogsrKcMX5KcxpUh8oG2VPbhsW0WUnihHj24KTShDDkJylCfHsZe9DJcQAp1Yp3n7XqDUbS+FPYpTTcmhegIrb8Xq1qRvLgpkGHKPse7C70y+PkJ+tbOTUihmVcGUuiV4SKmUJi41yBb1QyHJOu9G98vzUg8PtC76n2mFzb+mSZzxO8SlsGHEzxxHza+5yNztO6NSOF0XC39F+phfMMpwBiX2/QyRIsbX0tgGfe6tLV0WcqQcH/vxdND/XEnLcO8JljG55fCiLgUaM4zOQuQurLP9co+1yv7XC/tPldqF6RvIYY9lITIA1f8vFwMPy9mV7OH2dvsZw4yy8xys8IcbY4zJ5pTzOlmpTnHnGcuNJeYy83V5jpzo7nF3G7uMveaB8zD5jHzpHnGrAqwgBkIBzIDuYH8QMtAu0BhoDjQOdAt0DPQJzAgMDgwNDA8MDIwJjA+MCkwNTAjMCswNzA/sCiwNLAysCawPrApsDWwI7A7sC9wMHAkcDxwKnA2EAmKYDBoBbODecHmwdbB9sGiYEmwS7B7sFewb3BgcEhwWHBEcFRwbHBCcHJwWnBmcHbwpeCC4OLgsuCq4NrghuDm4LbgzuCe4P7goeDR4Ing6eC5FJKip4RS7BQnpVlKi5Q2KQUpnVJKU7qm9EjpndIvZVBKWUp5SkXK6JRxKRNTpqRMT6lMmZMyL2VhypKU5SmrU9albEzZkrI9ZVfK3pQDKYdTjqWcTDmTUhViITMUDmWGckP5oZahdqHCUHGoc6hbqGeoT2hAaHBoaGh4aGRoTGh8aFJoamhGaFZobmh+aFFoaWhlaE1ofWhTaGtoR2h3aF/oYOhI6HjoVOhsKJIqUoOpVmp2al5q89TWqe1Ti1JLUrukdk/tldo3dWDqkNRhqSNSR6WOTZ2QOjl1WurM1NmpL6UuSF2cuix1Vera1A2pm1O3pe5M3ZO6P/VQ6tHUE6mnU8+FSVgPh8J22Ak3C7cItwkXhDuFS8Ndwz3CvcP9woPCZeHycEV4dHhceGJ4Snh6uDI8JzwvvDC8JLw8vDq8LrwxvCW8PbwrvDd8IHw4fCx8MnwmXJXG0sy0cFpmWm5aflrLtHZphWnFaZ3TuqX1TOuTNiBtcNrQtOFpI9PGpI1Pm5Q2NW1G2qy0uWnz0xalLU1bmbYmbX3aprStaTvSdqftSzuYdiTteNqptLNpEUtYQcuysq08q7nV2mpvFVklVheru9XL6msNtIZYw6wR1ihrrDXBmmxNs2Zas62XrAXWYmuZtcpaa22wNlvbrJ3WHmu/dcg6ap2wTlvn0km6nh5Kt9Od9GbpLdLbpBekd0ovTe+a3iO9d3q/9EHpZenl6RXpo9PHpU9Mn5I+Pb0yfU76vPSF6UvSl6evhh7oZ9IGUCeFi+s8WvneVaHKi7Hy70bVidQverTyUOmGokdIonwNoxcW+d66hmZf90LpDqRfRRr9nblnSyvfZ4N8oXgSs/L0Rzth6HyPpujNmSg/y3heOKlAGn1n8+s8WvlTc0MnIK28bLdFyXMeLb8DqAml6O+SPO7j+EJd736Kr7yCKg/RrTGeBz2atvOlfqMvdfShLAIezX4al/pbyEfvkCLLo9lrXij9QxPzqXKCPp3ZJx6tPEXWqSXlzxG9W/K7PFr5PXRD8dTqCOaWbkdJ9JmoPD4rDUaVN+qf+MqOPmFFrkcrn9R1yq7aWxeUzPNottYLpVubWPZveBphSz1aeb0k6B1b+SLH86xdj+Gig0ez//FClYc+gieUM/T46Z4of5XXBlSotHGJ652TfoSSL3g0uxlDd3p1SNBHOUUP+/z3Hs1USbH+lXdaojzyKw+eWzya/tIXit5jyZNIH8Q4r/Jo5f3WDf22T0f41PAPPVqdYl5HR6q1POlrS08maUsLUAZLJ3Z7NP+tF0qVb0d8Ctyno6tHswNeqPKa6uZE+Xb/b49WvVOdfH66ko1vIejpkqFvd7HMo5U3fxWq/PKrumX45Ir7PJp3jqt5pU3sK7SWHi2/FYrJJz4RDH1riq97NE/1Qv3PO0NflkI9Fyq36IM+wfOOPiu17h7ND8Wlrnwxo89Q0cqj2W/iSqTOSziCcY70aBGMayFqPEJ/nXyBR7PnvdCmjkfRn7ihu/4/e18CH2VSJf5d/XUmhEzodDqdO+nc930nnatz352rcxIwZllkMbL8IyKLiJGNLIMZzLCIiMhkWTYig8hmWQyYRUREFhExg4jIIMuykckgk0XMxPCvetWkq48vB8fMrsuPX1Uer9/36nivql69qu99iHKDCZ6hvIz9UADPe+V6XGj8FfPUmGASBRhRItgY53TeaxyJcI1+xTyPmeAZyssWGgKznCCaYHwbzkJGJJp/OH5WUJtg7g0j5eWZ1QF6lcy67LQJNn5rgeBBn9Hs/eDJs1ytkQ/GfMcIj8+sm2T1+SSU+1UTbIyL+l2ASbTffzPWDbfIywRz/2r61bhuzr+e8183F0pJ7K7FJpj9JyvKea/Fj79j/BXLfZsJJlGkEeXlJ+2a/6r9+LvMfYQHTeD1QEnWoHHjr+OwZo0vhNK4vsN4FPxNMAexcc3W9xexapNI2QzU8x9MMJcDv1qvxWDf8tdMMPkWjtlaTOId/x56/oYJnlm1cc9DbZ9yLX5kgrl+06/PtBZfM8HE0jBbiylKkVjyYLcIO2xQPrBY3yES9Mz6jiV+3YpnKsAQa1v4+1l5knpeM6uniSeRIETqF6pMMFlrzFaEZYCvghks1wQbrYu/MVEaRwf0OR9uGh2cp8Xo4JglxvjLy5yWMSxEYeYgCjMPUZjlEIV5EURhXgxRmJ0gCvMSiMKsgijMrhCF2R2iMHtCFGYviMLsC1GYwyAKcyIqzxXtHkOdwpzCnSLRLjLaKc4pHu0lE52SnJKdtE5ZTjlOuU46p3y0p1zq1O70ZYhDb4rEjL8XgG1CPBJEYyRmgcFvQ/Qj3d2NWrIPwQdQwi09CqMQr5IyBt8lOw/jgmVGoddZZk6v+YeZq6vUGoZTb2UcmH9gy9jVbB97lL3CPuTUXBrXwu3lLvEKXsdv4c/xY4KDECVUCWuEfmFIuCpMyjxlWlm7bLNsQHZWdle0FyPECrFL3CEeE0fFR3J3eYa8Tb5Jvl9+Rn7Hzs4uzK7MbrVdn91Ruyt2D19Rv5L2SssrG1/Z98rpV27bi/Yh9iX2q+y32x+xv2w/sUi1KGVR06INi/YuGll0y0FwCHIocljpsM3hsMMlhweLlYuTFhsWr1+8Z/GpxTcdOccAxwLHFY5bHQ85XnS8/6ri1YRX619d9+ruV4dfveHEOGmQZDudep0GnS44jS9xWhKHdvndS3YtObHk+pJpha8iV9Gh2KI4qDivuOfs6BzjrHde67zT+bjzNecppbcyW7lc2aM8oDynHHNxcIlyqXJZ49LvMuRy1WVS5anSqtpVm1UDqrOqu672rhGuFa5drjtcryCNsGecGBWO/cF3ikkoPw9+3eviK3i9fHxGkuIt8bQNih5MgWwMTPED2T5MMd05OwUXZKsUIQpuPF7HMLf88UUpClYjvmeDgpRSBjwuz1IPioLbingIjIJRM95MABPGxDBJuJby08hkYu0ccEwb2SQ+0xPbMMz/VP6pJzMluwL9ZVlsJfGMI6OcOcmZ7YnXjE8soExhkcxt7jJFmaxsjidslGnXw/8Lw74SintErBW+gGpRg++/CaHCWpT/+rET7kUMc+GP/9kWB1kBPnkWJ9BKiKNWfxNhTuGn+HfFfMSh/nEU4vBpoR7lWxB+Dr350+K5JGqTwpxH0Jw8bFHMqZ38XaA4JlPiNd1yDOB7ELPzwBSz87CpnVKj5LIsGVGsshwDslNz8QCKWXgIi/B7oULhY6Sr3GK+Ae9+p79OU8jWIfublf0AKNLweSOi0JtT8D8His9KUSBtC0X56cedT0+BtBTX9ONQj3BjTb80Z021kjXNMlL4StYjyxaPuSlkIfjEW9aB68H+O/8Goks3p+D78d1QYf/0EB6zvAdQOJi11on/f4jHInx/nB3g3sUUf3pkRrEWKD4pTSGLwm9Si/B9iycU05wFRRWmwHcu2AHcFkQRaNbaYGQHs+Jbj78vxQNRrAeKzwLFJajHOE0htxMKUZ74eJcUD0ThAxSdUjzE/xCGUd5HamqrtYiiHyhek+yxEeHXuL7G1nLW9UB9ip6TbX4cKsWD1wsf4JkOaR7LOuI3FK14vCt8fQ4el2BkAw/mMvdv1jzQyP71HBSEx5HpfzRRWJTydeAxC4UQgG0AY1ts90cAfiN8Voqr+NaZcA+XIknRMQdFEf8+6rHQ6d9KUchS8H1VNG4/ISnbAzg2u+x3s0j/+7KvIYrXH/89lNIDpZjNH+J3hU/jqPw4crwEjynhW7OXYuTxd9N/Lc0Dz8Oz1UP2VbTrZ0XH6Q1S0hc+Lgyg8dJN6kF6zKKUOSnYd7CtwHdP49snB9jvIsxOBFMU3Hv4ewD8F2eheB/LxUhRZouC/wSeC4VF0jyEr+D71MKvZ6E4gntJ5iZNgWbceJTXTZc/PYWwEe1f0SozSz02wqw9CwVnEL6GR690f3Bb8QrEe8xCUYJnmFkp3sTfReD+BBTttushYmvUd/oTUjzYCTw7zEaBeCDJ8amzUITL/nMOiq1iMMrHZ+mxrXh2mJXiF7L3Z/pDiqJjDoo38QyDaoopVtqk+A1/FmvrLDx+gm+Z8XporU0KvhzfhEYUkjz4IVkkzmehSBVc8D5iakKyHn8hnMFf2pilLXNT5FNj/6HNeiRSY//W0439uUf28xiV3EFqzO2wSXGWGnMbbVJsocacbYrfUGNu0CbFMDXmbPNYRY052xTPY8yNU2POtuTGqTFnk4L3oMacFEXH7BRIP0xjbo9NHtHUmLv4v3vMiX8ntOEvD8FXZ2yu2WhfjGTLtuEVeWoDvrVtfB9rhmL6CrwxdhHvCqbU5IatuTX++CK2+Zlz2OZHFE/eirKiYCOkKZi/wbsCcj4hQdGBdwUs2Nq268GexrsCzoB3BYjiV8Z75eYU64His0BxEkoZNx8veFfA/RfeFdjmgSh8gKJTkkcF3hWwE8aa2qboB4rXpCgYBu8K2E8bedjuU/zm7jvYorfNY3o/nj8e78F28gfHbLWFKcW7gtl4PPbBFv3jL2Aetvtj+gqeP2YoJHkwDLa1JXi8i3nMRvF4Jd4VkLZIUeCxPxsF4wbvopRKl4IoOmanePzPeP5gduJdwQd3bOrpTrwCIV3/hKRs3fCugM2fRfreeFfATGJrfEpN3twyt8Y5Bbbo2V/hkT2jH+MW4+VbVCk2KIw8JvCuQIoH3hVY1MNsdmAj8K6APY13Bbb1lMvCcxBXbFbTaxa6jnYF/BLpmkpQ2PQminYM+wp8K1Z0NHow8UnLb216TefgMOMDZSQ9mhwjd6lzWcYwLh0uHcxi18dqjnFUn3QLZRRw5/1zbt9zG2a+6e7p7sW8iahfmYmNE8rIFDGKPMZXUaL4CyYB4tjo1YvUgUyDOkKdxaxR56jbmC1uH7irmAFmZF5RYFj69jcVBYa1EQWGxXOhRBQYlooCw84SBYa1iALDUlFg8L0JlooCw1JRYFgqCgwrFGB/4UwUGJaKAsMKXSg9nygw8P3AeUaBYakoMKzMFAWGtREFhsWxAiWiwLBUFBhWJh0FhrWIAsNSUWBYHAVGNsUwIpI/1k0RyV9E8sdWmYjkLyL5i9j/juQvIvmLSP4ikr+I5C8i+YtI/iKyEUQkfxHJX0TyF9eitB4lJH8RyV9E8heR/EUkf3EvSkj+IpK/eAQlJH8RyV9E8seRmMWLKCH5i9dQQvIXkfxFJH8RyV9E8heR/OUCSvYoIfnLkfzlnigh+cuR/OVRKCH5y5H85dkoIfnLkfzlSP5yA0pI/nIkf/lKlLpQQvKXb4ATuaeLhPPWU2Gsf52dxppPhxVm9pg5FKVZ5Byp2j5duxb67Nytfk7xXixiMjxdvJ3/ObK2zCVlbRaf5/+mrGfPJ+dBc30eNAvlaRHzR7PFF+fbGAdhycs3Q16+GfLyzZCFvBmy5MSSkSVnl1xYcnnJ1SU3ltxeMrbk/pKHS6YUnMJO4ahQKtwVvoogRYQiTpGi0Cp0yCquUtQrWhTLFSsUqxVrFesVmxRbFNsUOxS7FHsVA4pBxRHFkGJYcVpxTnFRcUVxTXFTcUdxT/FA8Ugx7Sw42zs7OaucPZ01ziHOUc4JzmnO2c4FzmXOemeDc5tzh/NK5y7nbucNzpude523O/c773be53zA+ZDzUefjzqeczzifd77kPOp83fmW813ncecJ50kloxSVDkqFUq30VgYow5QxyiRlhjJXWaSsUNYqm5Ttyk7lKuUa5TrlRmWPcquyT7lTuUe5X3lQeVh5THlCOaI8q7ygvKy8qryhvK0cU95XPlROuXAudi6OLkoXdxdflyCXCJc4lxQXrYvOpcSlyqXepcVlucsKl9Uua13Wu2xy2eKyzWWHyy6XvS4DLoMuR1yGXIZdTrucc7nocsXlmstNlzsu91weuDxymVYJKnuVk0ql8lRpVCGqKFWCKk2VrSpQlan0KoOqTdWhWqnqUnWrNqg2q3pV21X9qt2qfaoDqkOqo6rjqlOqM6rzqkuqUdV11S3VXdW4akI16cq4iq4OrgpXtau3a4BrmGuMa5Jrhmuua5FrhWuta5Nru2un6yrXNa7rXDe69rhude1z3em6x3W/60HXw67HXE+4jriedb3getn1qusN19uuY673XR+6om2l2k7tqFaq3dW+6iC084lTp6i1ap26RF2lrle3qJerV6hXq9eq16s3qbeot6l3qHep96oH1IPqI+oh9bD6tPqc+qL6ivqa+qb6jvqe+oH6kXraTXCzd3NyU7l5umncQtyi3BLc0tyy3Qrcytz0bga3NrcOt5VuXW7dbhvcNrv1um1363fb7bbP7YDbIbejbsfdTrmdcTvvdslt1O262y23u27jbhNuk+6Mu+ju4K5wV7t7uwe4h7nHuCe5Z7jnuhe5V7jXuje5t7t3uq9yX+O+zn2je4/7Vvc+953ue9z3ux90P+x+zP2E+4j7WfcL7pfdr7rfcL/tPuZ+3/2h+5QH52Hn4eih9HD38PUI8ojwiPNI8dB66DxKPKo86j1aPJZ7rPBY7bHWY73HJo8tHts8dnjs8tjrMeAx6HHEY8hj2OO0xzmPix5XPK553PS443HP44HHI49pT8HT3tPJU+Xp6anxDPGM8kzwTPPM9izwLPPUexo82zw7PFd6dnl2e27w3OzZ67nds99zt+c+zwOehzyPeh73POV5xvO85yXPUc/rnrc873qOe054TnoxXqKXg5fCS+3l7RXgFeYV45XkleGV61XkVeFV69Xk1e7V6bXKa43XOq+NXj1eW736vHZ67fHa73XQ67DXMa8TXiNeZ70ueF32uup1w+u215jXfa+HXlPenLedt6O30tvd29c7yDvCO847xVvrrfMu8a7yrvdu8V7uvcJ7tfda7/Xem7y3eG/z3uG9y3uv94D3oPcR7yHvYe/T3ue8L3pf8b7mfdP7jvc97wfej7ynfQQfex8nH5WPp4/GJ8QnyifBJ80n26fAp8xH72PwafPp8Fnp0+XT7bPBZ7NPr892n36f3T77fA74HPI56nPc55TPGZ/zPpd8Rn2u+9zyuesz7jPhM+nL+Iq+Dr4KX7Wvt2+Ab5hvjG+Sb4Zvrm+Rb4VvrW+Tb7tvp+8q3zW+63w3+vagvWYgg+91HsHxkcgNU24vhvH+HdkUcCscf00D5Q9MGIbcCIZbq+T2qAxuDaMNFcZz1LPkvQo55OQ+L7zxIzyGX7fjnIX3bHi4587BXWkO3h7gwL/Bw/sB5O4tC7XiPofj7/FwH5+Bty6Yk/hr3LyPCSODO7+EhlsG+F9BRBq4mcsehny7iYa8CcfWYBqOvF8Cb6vwKuxnI2+e8YvgRsAEwFoTHyM95ELQQvNpfOchCzhck8g34fYSudA5D/dwF5Dn4PqTmpvl00zZE/liXwhq4+OF5Wws9NJ9wEBP8nCvmfuNKWcHoG8pjMDazvn9IF/OpEvzz0UvU62M+EOWOblpTufsSVwiC5I15n24tgQ26uQCc14//R0kWRgR1rlZWVSOv2Jjkfc8Vb4dS0TYCPXpBp2BW/OSeRro2HKgtM7JO3YLzYdhvPxu1l76CujeeoBJDqPS+MbPAnNWA3oI7xsx50w53Z/0aCU5uwI0c6sJI7On6iOVO0CPPV3PQC6Ls6w/wdsYoWS2OS2R7wbtHQCY5CWgvQCT3njK/BrcPQLNxPGupXNjDY/PlnPDEvkCR5YA7wsa3wamcnYU5o0iqE+RUZpza751TuZbq9woC3izB6Kkzitn1TAKAOa+jNcp5pQpx75xfBr8eNLi2c2wWt2R0IdDRul878k6Nf9cRt4Su4P581oohbxHYnxDBTSHrI8k3whj6raJhu2DPAko+2bT2Dny9aBdoMP4i1m2clIuWwtlWeXG8Qujnl5VuZjpKfO178lqhfHcXviVWjW4rYCndIwdwxiz+fkmReMJMKUzT2QHeAXkdM8DxmwsW7WFnr3Z48CBmiuezBKAr7D8Fc3eU+Yjlz0N9afHIOghnwcj4iiVr7Ky/RIgJ7PlWWr0wQzJrCOaA7XtJD1j6mGy7osCyII19bAsxFQT/tDjOubJ+ks4w9u03FHg7EtJATgba2JnqgN5D8xOhXM5xB4wzkVOeEyJ8Ham7A6GiT7Q9gDhTN7HNdNGqDmx94xWH5Ro52AqhVDKyNuuk7i2RruF0j1bWmcq3domMZvfoESjJeYJGk6sUFhrjLqtwHYF4WOcmQmeSPA3lMZuoX4lsiZ6a8ARrY2W5CqiS4Cxx+efXDeOdM05Q14B88Njqpce2M65s6DJ+SDBXab+5JZjzuwEGU1QVgxgHmL++DTJPKftQMQT16oPIm/TPUn33jagIVbcKPCn7boLpHTSJ/BrEGDeh9a9Ds9eg35+HTAx8GwWpqStNWKTGHcrlJ3GvmfiadRMOif6QFYi4CzsgVZcN+k5qzbR8EWgUWVA8w41D9+E9b3PNG8Y5z0YHSJZ5ftB2+/hnOiSccVZbpKdsQ5njGPteyD9782MuE2g85vIig9yhxXKyJ9aAc001sYcaCqX5PT6YjYHTptmEiHKpO1GW5TwjzGtccbZ8ib0Ugqxz3EuU8J8VQwcgowcMHwbWnEZ+uQSYBQgZeMcYpxLH1jYDDrQkJswFlRAvxhyA5ToaNUbVnM76tX9M+tjEiXraZO2IB2YepKjmfkBrB1dT97pp3Mjz8Wm2nLeMCKuk7WbXsGB2wDUn2hOH2Do1ZxgiC61ERjoG6CN7sAfRj2Cu2YszIvQxinjqJx6si7Tq7NRJ3eTdcfI58GMhTBFUdL6+QhmIbJD2YRzdhrgrUb9IWuTaYVaRWkd0a51Jp7cI1IHwP/ONE5lxIMBdjtZMclIZFeQHsbrETtm4syOAmwwcn6VMUZfpu1Y41vL1EiUw9uxcmLDQ2QgMpZl8H62jOyLe0x1M67dsF4bd2r0zoiserCHIrl1KUZ7mLwxfB80eb2pFJLbsiIs8WbaS1sRN039xh+c/vXMDLkVyiK2yhhejwgf4/reQ8mI9A/ZldRSv3YTWYMupYG2EFnHmPQc2TD7AYP18BLoJ6yJ9I5SaneGarj/yT7IbPdHRvdxo5ZOQf0x5i0YfbDvo3MznqugnkUw+qieNOu9UlJz0mrgT+/UCGaAgkeB/hC0rgBHoUUz+X6Au2ZWLugl690Wvecy6iSx+m5CPVeZ5gH8/VgL6VQwphmPWrOMHq1hHNdPEKH3qPXLOicaYhwLRMeOWe2eIAIBmavJG+Rk32Hsse+DpNSmOYH0lRGGEWqcr4gHaRjmfOMMSeZ/02yMLEDMucU0PxA5GmN7QN+S0W0c43tNsyjhb9zjgIyMFmMa6Cp4CZid8O2PU7Aig36i9s7sg0gb6XmG6DmZ/8l+n1dR/MOMM4zbk9UQ8fzeE8vtifSN42L/zKwbYxpZxqgAemPP72eMVjSRJunnJ3WDOkA0FNRjCC9q8JxmlG83WJh7QO7w5QXE023GygLt4klssxZYfwNMLRXaIb9n9BSZZm8DNbcT7SJRJe5M75rxzKhMbSHzmFF2WykZXcO1Qnq7E+jjoCzSD7iGPYjrk7Xgd6Y+MY6IAUrDx/ENCDQn4/vXd+HLDMR+rjfJC60CbjM2ntakh3yXqW7GlQvmN+P+3cE0mojGyraZxhrRHKMmr6DGiyclR7DEuAruJ7gtGCYcyLiY2cFhyY4A/SbIwYrjwR+O1tbvgYZjjB4wGuBzzERj1HMN8VxBTuwrO2IHmmxCIRekDJpgnAduQL6d2rFOQX10gMk2cp55isy9sCPmGD2jZipRjZuYZUwK8zEkgWymk/kak8t8nTnArGMOMj9mNjM/YS4wA8xFdglzgHVmfZgx1o8tZP7AFqN/3mwpW8H6sDVsK+vP9rB/y0axr7G72Dh2N3uY1bJH2OPot2F2hG1hR9kxdhk/zA+z3cI64TPsp4UeYQv7GWGb8GV2g/CG8Aa7Sfia8HX288Kbwj+yPcJR4Rj7JeGEcJLdJvxA+AHbJ/xY+An7uvAz4edsvzAqvM3+vXBLuM1+VRgT3mX3CO8L77P7hD8KH7DflLEynh2Qucpc2X+UvS1y7EHxFTGEvSKGi+HshBgpxrH/LaaLWvYDMVvUsY/FQrGIE8QSsZoTxRqxnXMUPy6u4DzFlWI35yt+RtzMRYqviTu4ZLFf3Mdlim+Kg1yJ+Jb4FqcXj4o/5WrEy+Jl7lPiFfE6t0a8Kd7kPiveFm9zG8TfiePc34j3xQnu8+IfxEfcFnFSznG9ckG+hHtdrpK7cd+Qe8iDuTflYfJU7og8X97Fjcg/Ld/J3ZN/Vf5V3kH+Nfk+frH8LflR3ll+TH6cd5V/Tz7Me8pPyX/Ie8t/JL/CB8l/Kb/OJ8hvyMf4FPm78g/4fLswuyG+1u4PrwTy7zhOO07DV0XRKgk3UkSGndY/foj+f5w7zMi4c4wDY8cokPyHWDu2iT3ETnNVSD/wDVoNE8JEMQlMGtKNAsYitja/3xQPnh8yfS+EncDviNOU7Gl4T3tujj0Uxx7guBPfRadpHt9DO1F8n1+SI6+XDZo/86x1lOT41HU04zJiik9P15FTPHU/HqI4GuuI3xuxqGPZHP04NHc/LqyO/Fdm78dZ68iqT6rxPpljOLWgFhhGvVI9jChfbPxvhr2OarCw+N+MMf43ZxH/m0cWHo9jiuHYbNxHE/9b4JUomcf/Fvg4lFJQ0qKkg5jZ5PbaRx7J+1nyZ4wCTufkBumfR1xwhsJbxAUX9gk7GbkwjFYEezSCe5lJdhV7g6viTvMJ/AFBjZSefuchlyliKtD4a2LakeWwClsfcEc//vF/zsB7TBhStvAFVkDzRgTfDH6O7dgqQRyezCeXHjeDlYr0j33v8ca5SpRd5/NwjuprhAkfgqHnEm4ntwFKRCsMG4Fmpif48ceZsPfyhhJz51FiIFVi4KwlrnkeJYor8JfVxd24DwlM+BDMi2gjKqUL+P/+CTxT4u9fTImCO+hJNW6RET5hwhg155ugOSWgOYent9taSah8Ljm+A5rzDsjxHUpz3rEhxxIoMcy8jbwDbuOCSgykSgyctcRsKHHJs5Uo/hVozjdAc/6K0pxv2NCcmTbS+KcosQv4//4JPFOitebUQokJc5bIqn+ovsg8+QrIG2jl/3v1EBOhPo7W/zL4Ckg1U4fI0Z4RR7Zk0b4T7+nY1SitRQntiNlNDId38DjaIrsDpV0o7WXwl+0ZdhAltM9lh1BCO1Ts68CRHnEkVvYKStcYHu8OWbTHZNEul32A0iOUplGVkB3C2aPkhBLaN+P9I6dBKQSlKJTQ/hyfpCF5MlwBSmUoIWsFvxPH4ffb8LvLK1Hqgl05i0cTtxmt2r3o73bY0bLcbpT2oXSAwTH/8LkRjjrNcqdQOsPgmLwsRJkZRQlZK9wtlO7C3prlJlCaRL2Ke1aEXTGOqC7j1YzI4ze8A8ALx/IxKCFrBd8r45G1gvfNfMVHvYI/ey5pAyyc20e/gj+/fJ7fA2EMjJ4RmNXIHmDRX876rUfh5xAd6q8ht8fx12Q5rBqN6z+avuTFTuM3zdkJ+NoWq/4p4sOjcYxGG4zgchjBegaPXmQXs+0odaK0CqU1KK1DaSNKPShtRakPpZ0o7UFpP0oHUTqM0jGUTqA0gtJZlC6gdBmlqyjdQOXfRn/HULqP0kOUptAoREY8PpXkHFFSouSOki9KQShFoBSHUgpKWpR0KJWgVIUSqiuHZhpuOWKxAqXVKK1FaT1KaKbhtqC0DaUdKO1CaS9KAygNonQEpSGUhlE6jdI5lND+hruC0jWUbqJ0B6V7KD1A6RFK0wzHo/7n7VFyQkmFkidKGobnQ9DfKJQSUEpDCc00PJppeDTTYB8kb/iox+D/qFH852DJP9VYfnXy1TFG7mSPxrI/WrVPsBHsXs6J28xN8J38VaFEGJZFyfaJCrFHfChfIb9mV2Z36pWYV/bbK+232D9atHLRdYcKh5HFcYsHHFWOvY6Tr66aczewFyIMfQ78jw+svigMufAu/pYwq8TfYuUG8BdruXH8/rwZ5asz8FxWpAOO+iZrx35k2Q+obwlSuawdf1sYlfgXqKzT0x7Y72z5pWDG7fmWiGy451aibCP+6rCYY/rGsFQ+U2Ig9rbjHn7qEqdQiSGmbw7PUuKbUGIDlDhsJUe3+ZUo/jWOtSNuM/mZ5myjx7O1UfwHbAWJx0zfJJ6lxAookYMSDZYlzljWc5QofwXHe5Cnm75R/KLbiEr8OpT46ofVRvEU/rqqeGq2smZKNECJ2D7VW5c4bzmewl85nmeJFbOVOLNfmWsG+C2O2YNGx9/Mo0RajkFPPefswt5d2bdM3xadT69yBstvRs6/jfxncRvRTP6VeZT4KZjJA7En+Ol1VZjCX0mWnZlXG2fkyI1b9+p8dZX/L4j9aNVG4TuW3yA2ynEAy5Hte/o28l/E3nAbJXZafpP4uZX4pI2fsyjxvGQbl9gucd6a86SNliVKt/EZSxQCZZPmvSqUU98tNi9xRldtac58exWVWGdZom1L4HmViOwN8UluLHFqjjZiq8P3Gdr4S9xG8xLnaOOzlvgdmOUKTd9olsrN5tXhZ+jVKLw+yh7Oa85phRKXwNrxDCXO/VXnmRINT0pEmvPU6yOy8ef8yvNMieNQIr5JNm7DXv3r+ZWIbIA5v5hs0Ua8It99hl7dM/dXoK1LfJZe/UjaeOvDleN8yrJuo8A9/U7n6Up8lhngf3iJMzbAHL3KqS+pf88wbqFuoYwG/o9Pyhnws9UwDcyLOifH38nmFnhOznAxDM8loWT+nWyGOieXcZ1wJ4vF52ncOpRw9FIcaxp7DfrwWQJKexj8hTB8Z4zlDqN0DKUTDL6bhd+Ywd/tYTn8ZZ2rDH4/Gt/bY7kxBr8hy3L4Ngx5/4jl7Rj8pjXLK1Fyh9tkLI/ky0cwIh+HUgrcQmMtIqUxxkhpWAYfub/sWfLndWr++Nifha/tGb6m7dLvspURXY4wDkwy08VcZhPYnewjrokb5r35TfwtQScckNnJVsouiFFin/hAXisfslPbrbe7/or2lX32nH2H/dlFIYu2LrrnUOFwZLFi8drFo44pjrsdp15te3XESePU43RnSdGSQYWDYrXiknOcc7/zQ6VBecLFEw26J19XiWNSGC2jY0qYKqaewX74H2BPHPfd6W+g/F8svXLc37HpCD7CfnqO+WiWEvhwGB92uAT+Nximn+ZXsfjcr8BqN7qQElbxX8F7C1yCJI+PP0sb0Az7U5R7zFrCj3FEyacu4Tz/Cew9mK0E9nVu8TOUMAW+SZcXV4KsHctB9q3/zSUIeXgnKrTMKukPnknSedgnNWcJfU9fAjcgfBKNh7QXNx64k3g3Rsb0CyphDfYxcaOzlrDxmUr4LvYpce+9wBKyZf9tq5f4NMq/8nG27elLYK/LjtkswY7ypzxTCcY2WOnSc29D2vSuF9aGN7APiKxx5Amkv3kWPJ5p9ubexP4QsxJ+YuWzerYSRrEcaG3l5c+5Df8FbTAvQf5cSxjAHpU5xvQzzRq8HT+E7YEXN3vzfvjbcrM+je2lZ5i9+S9ael+fdwkCNw8/0zOVQKiERdg/JcUDrdN+c9DMWcKLb8OLLIELntX2fu852N41JttbWGJle+/9X2F7v3DL+M/BquSmX7jN994Lt/kOv2ibj1/8wm2+vhdt8yGL7M/H5ntxbXjP0ubj/Z6zvfQnS5uPj36+Nh/vaWXzLXu+beBTrWy+huds802/cJtv1Uubb+4S/ifZfM9WwnNoA6t+4BYCkOkNgmEmwi3cLYLRw7lILYPfH7T95gDzDG8OMMY3B7ineHOA59JQymaevDkgGN8cYLg2lGy/OcC+4DcHWF6NkunNARkfg1ISgyPSsnwuvHHP4jcH+FqG4ZtQakepEyVy2vWRn288S/4c3yj88z8V6TBiOqT7Ic8xx5vh8tT4ywgvY8y/jDH/Msb8yxjzL2PMv/gY875bfft8d/ru8d3ve9D3sO8x3xO+I75nfS/4Xva96nvD97bvmO9934e+U36cn52fo5/Sz93P1y/IL8Ivzi/FT+un8yvxq/Kr92vxW+63wm+131q/9X6b/Lb4bfPb4bfLb6/fgN+g3xG/Ib9hv9N+5/wu+l3xu+Z30++O3z2/B36P/KY1gsZe46RRaTw1Gk2IJkqToEnTZGsKNGUavcagadN0aFZqujTdmg2azZpezXZNv2a3Zp/mgOaQ5qjmuOaU5ozmvOaSZlRzXXNLc1czrpnQTPoz/qK/g7/CX+3v7R/gH+Yf45/kn+Gf61/kX+Ff69/k3+7f6b/Kf43/Ov+N/j3+W/37/Hf67/Hf73/Q/7D/Mf8T/iP+Z/0v+F/2v+p/w/+2/5j/ff+H/lMBXIBdgGOAMsA9wDcgKCAiIC4gJUAboAsoCagKqA9oCVgesCJgdcDagPUBmwK2BGwL2BGwK2BvwEDAYMCRgKGA4YDTAecCLgZcCbgWcDPgTsC9gAcBjwKmA4VA+0CnQFWgZ6AmMCQwKjAhMC0wO7AgsCxQH2gIbAvsCFwZ2BXYHbghcHNgb+D2wP7A3YH7Ag8EHgo8Gng88FTgmcDzgZcCRwOvB94KvBs4HjgROBnEBIlBDkGKIHWQd1BAUFhQTFBSUEZQblBRUEVQbVBTUHtQZ9CqoDVB64I2BvUEbQ3qC9oZtCdof9DBoMNBx4JOBI0EnQ26EHQ56GrQjaDbQWNB94MeBk0Fc8F2wY7BymD3YN/goOCI4LjglGBtsC64JLgquD64JXh58Irg1cFrg9cHbwreErwteEfwruC9wQPBg8FHgoeCh4NPB58Lvhh8Jfha8M3gO8H3gh8EPwqeDhFC7EOcQlQhniGakJCQqJCEkLSQ7JCCkLIQfYghpC2kI2RlSFdId8iGkM0hvSHbQ/pDdofsCzkQcijkaMjxkFMhZ0LOh1wKGQ25HnIr5G7IeMhEyGQoEyqGOoQqQtWh3qEBoWGhMaFJoRmhuaFFoRWhtaFNoe2hnaGrQteErgvdGNoTujW0L3Rn6J7Q/aEHQw+HHgs9EToSejb0Qujl0KuhN0Jvh46F3g99GDoVxoXZhTmGKcPcw3zDgsIiwuLCUsK0YbqwkrCqsPqwlrDlYSvCVoetDVsftilsS9i2sB1hu8L2hg2EDYYdCRsKGw47HXYu7GLYlbBrYTfD7oTdC3sQ9ihsOlwItw93CleFe4ZrwkPCo8ITwtPCs8MLwsvC9eGG8LbwjvCV4V3h3eEbwjeH94ZvD+8P3x2+L/xA+KHwo+HHw0+Fnwk/H34pfDT8evit8Lvh4+ET4ZMRTIQY4RChiFBHeEcERIRFxEQkRWRE5EYURVRE1EY0RbRHdEasilgTsS5iY0RPxNaIvoidEXsi9kccjDgccSziRMRIxNmICxGXI65G3Ii4HTEWcT/iYcRUJBdpF+kYqYx0j/SNDIqMiIyLTInURuoiSyKrIusjWyKXR66IXB25NnJ95KbILZHbIndE7orcGzkQORh5JHIocjjydOS5yIuRVyKvRd6MvBN5L/JB5KPI6Sghyj7KKUoV5RmliQqJiopKiEqLyo4qiCqL0kcZotqiOqJWRnVFdUdtiNoc1Ru1Pao/anfUvqgDUYeijkYdjzoVdSbqfNSlqNGo61G3ou5GjUdNRE1GM9FitEO0Ilod7R0dEB0WHROdFJ0RnRtdFF0RXRvdFN0e3Rm9KnpN9LrojdE90Vuj+6J3Ru+J3h99MPpw9LHoE9Ej0WejL0Rfjr4afSP6dvRY9P3oh9FTMVyMXYxjjDLGPcY3JigmIiYuJiVGG6OLKYmpiqmPaYlZHrMiZnXM2pj1MZtitsRsi9kRsytmb8xAzGDMkZihmOGY0zHnYi7GXIm5FnMz5k7MvZgHMY9ipmOFWPtYp1hVrGesJjYkNio2ITYtNju2ILYsVh9riG2L7YhdGdsV2x27IXZzbG/s9tj+2N2x+2IPxB6KPRp7PPZU7JnY87GXYkdjr8feir0bOx47ETuJDHIxziFOEaeO844LiAuLi4lLisuIy40riquIq41rimuP64xbFbcmbl3cxrieuK1xfXE74/bE7Y87GHc47ljcibiRuLNxF+Iux12NuxF3O24s7n7cw7ipeC7eLt4xXhnvHu8bHxQfER8XnxKvjdfFl8RXxdfHt8Qvj18Rvzp+bfz6+E3xW+K3xe+I3xW/N34gfjD+SPxQ/HD86fhz8Rfjr8Rfi78Zfyf+XvyD+Efx0wlCgn2CU4IqwTNBkxCSEJWQkJCWkJ1QkFCWoE8wJLQldCSsTOhK6E7YkLA5oTdhe0J/wu6EfQkHEg4lHE04nnAq4UzC+YRLCaMJ1xNuJdxNGE+YSJhMZBLFRIdERaI60TsxIDEsMSYxKTEjMTexKLEisTaxKbE9sTNxVeKaxHWJGxN7Ercm9iXuTNyTuD/xYOLhxGOJJxJHEs8mXki8nHg18Ubi7cSxxPuJDxOnkrgkuyTHJGWSe5JvUlBSRFJcUkqSNkmXVJJUlVSf1JK0PGlF0uqktUnrkzYlbUnalrQjaVfS3qSBpMGkI0lDScNJp5POJV1MupJ0Lelm0p2ke0kPkh4lTScLyfbJTsmqZM9kTXJIclRyQnJacnZyQXJZsj7ZkNyW3JG8MrkruTt5Q/Lm5N7k7cn9ybuT9yUfSD6UfDT5ePKp5DPJ55MvJY8mX0++lXw3eTx5InkyhUkRUxxSFCnqFO+UgJSwlJiUpJSMlNyUopSKlNqUppT2lM6UVSlrUtalbEzpSdma0peyM2VPyv6UgymHU46lnEgZSTmbciHlcsrVlBspt1PGUu6nPEyZSuVS7VIdU5Wp7qm+qUGpEalxqSmp2lRdaklqVWp9akvq8tQVqatT16auT92UuiV1W+qO1F2pe1MHUgdTj6QOpQ6nnk49l3ox9UrqtdSbqXdS76U+SH2UOp0mpNmnOaWp0jzTNGkhaVFpCWlpadlpBWllafo0Q1pbWkfayrSutO60DWmb03rTtqf1p+1O25d2IO1Q2tG042mn0s6knU+7lDaadj3tVtrdtPG0ibTJdCZdTHdIV6Sr073TA9LD0mPSk9Iz0nPTi9Ir0mvTm9Lb0zvTV6WvSV+XvjG9J31rel/6zvQ96fvTD6YfTj+WfiJ9JP1s+oX0y+lX02+k304fS7+f/jB9KoPLsMtwzFBmuGf4ZgRlRGTEZaRkaDN0GSUZVRn1GS0ZyzNWZKzOWJuxPmNTxpaMbRk7MnZl7M0YyBjMOJIxlDGccTrjXMbFjCsZ1zJuZtzJuJfxIONRxnSmkGmf6ZSpyvTM1GSGZEZlJmSmZWZnFmSWZeozDZltmR2ZKzO7MrszN2RuzuzN3J7Zn7k7c1/mgcxDmUczj2eeyjyTeT7zUuZo5vXMW5l3M8czJzIntYxW1DpoFVq11lsboA3TxmiTtBnaXG2RtkJbq23Stms7tau0a7TrtBu1Pdqt2j7tTu0e7X7tQe1h7THtCe2I9qz2gvay9qr2hva2dkx7X/tQO5XFZdllOWYps9yzfLOCsiKy4rJSsrRZuqySrKqs+qyWrOVZK7JWZ63NWp+1KWtL1rasHVm7svZmDWQNZh3JGsoazjqddS7rYtaVrGtZN7PuZN3LepD1KGs6W8i2z3bKVmV7ZmuyQ7KjshOy07Kzswuyy7L12YbstuyO7JXZXdnd2RuyN2f3Zm/P7s/enb0v+0D2oeyj2cezT2WfyT6ffSl7NPt69q3su9nj2RPZkzlMjpiD75vvEwewdwHngoGCdRR8zwTz/0nBh0ywzJ6inzLBHEfBf0fRBFN8Wkyw+AuKZygFl1HP+lFwvUR9aJovmWC5l0Qd/oOCT1EwVR8hnsK3S+AnqfZ+isL/wDY9S/Fn/4ui32+bRlxum4+QbBvP/ZjiSfUJd8g2vWyIot9LwZQshBTb/cNTdaP7gaVgIcF2fWj+ZmV988ODRQ8J/V8oTI0X4bFtmL/74cEyh4XB9PiVZVM6I3x4sLCDwr9G4UOoNrZK6B6N76KebaPaFbZAWE7BZS8YrqR08j2q/hqKhp4HDHPD/LcXCN9ZGCzTfDSw3Hth8ELbxX9/HvDERwPLqHVToMYO/5PnAwsfl4A/bRvmN31EcBVVn83PAK+TgL9ugtl7Hw0sUGsTp7UN8z+2DXM3JeA7Evj7FB/a9hCp+rz+DHAnBQ9+iPAJ223hf2gbFr5D4d9dIFz5DHDjwmDhtY8e5v9E9a326WH+AgV/4Rngv1wg/IsXC4vRFH75wmBhGwWvpGDalv7gBcNnFgbTdRPyTDA7+uHB/AiFH7MN82/ahmk+nKcEntJ5s/ZKwfsl8CkvAM6gdO/C3HXjzs8Nm+3XJGC6DuzvKT6UbnCHKXh4gX34AmCeWt9lxxcG87T9840FwvSel9pzSe1P57PXk9pPSe41+ilYyt4+S5U1H5tZaj6cxzwjNZYl9XzfPGR9eYFykbK9N80NS9pvUjYJTSOxtspcqLLmsfaZ9RvNv5yCsymYXmuosUD7K2QbbfMx8zMEUnh63qD2lTJHis9WSlcpG54Lomio/b78FYoPvTen9JleZ4XbFCy1F/4WRZNlW59lVN3ocSHkUvT0fvC8bVig2m5HlWtHyVfkqbIKqbb/CwUrKZ7U/CA53qk60z4uSf9PiAQfCqbbZfeG7bbQPOUUT+GKbTkudN5b6Fwn5RuRmvfMZEf7xAJsy5R/b+76m/XhHdv0tC/RzJdFz7H9Es82zQO+9/Sw5BpEj3EJX+JCYTN/YMjcsFlfzQMW354bXqifkPbRmcEvwkf3gv119PxMw1K+Nfo8xexsZYH+NKk9jpnN9l0JmhhKjnkSz1J2PpdD4Y9R9PQcopXgQ5+n3KRgyr6l7Toze28F1Ye0fo5Q9af9lvQ5kZRdJLEfNFsT6fmH3ru9KcGTPuuh5kN6D2VWf4k94EJtwoXagVJ7Fkn9kaL5dwqm5/ayuetv1leUPclR54/C72zrifgVCqbOPsx8AhLnZVw2hV9ju54vfA8lIUezM1Ap/8ACYcn9vsReXmpfPx9Y7Jgbfl59+Lz24FKw2b57HvBC987z2Ueb7Zel9s4SZ8Fm58IJtutsVhbNk54/Kb+EQOvnuARMn4/Qtgp9DvJziWc3UTQDFJ5aT6XOL/j3qTbGUfWn7THKzy9SNGb+dmq/KaPmFrN7C1K+62YKpvebtP+Z8pOb+YSpPYuZr7WPgql5j99lguUXTbBdHVV/yo6VUXO1+FPqWWptpffvkvtxeq9Nn6lJnBPRfS61r6fbKNUWmqdI4+n9OCXHhfolFuqLkDrLkPT5U200Oy+jZUqfrWybu/5m9fmCBD01Hmm7y+x8JNX2s/Q5qSQsde45D3jBZ5RSZ47zgKXmgQWfA0rA9BmZFLzQsz+ps7b/jWdq9JnXfM6/zM62pM655nFWResAXWezsqTGzgJtQjP782vzoJewA2UeEjzpuS6RgtMpncyZR52rKZ60TXKJoomfmw9dltlZT5wEnroPyf3RNo2whZLRxyTg+diTNRRM7TVk1F6YXt9lSVTd5mFbSsLbbcP0em0GUzYnvU/kciXwtB9YyhalbCehm4KpdVPK/jSzA2k9oW1L2n6jzqT471Fw/zxgSp/pO2Nm447SbeETFEz5e+k+MdvLuNnWDan6iJ+kYMrvKqf5UHYmvUeTraeepX16tFzoOeo927CZDtNnB9QYkb1KlUX7KxQUPX03ib5vSc/htA+farvZmKV9U9TaRN97kdHzLT3u1krU558o+CDFh/JP0uewtP9H0t9C8eF/KgFT7TXzm1E2iexHVB2oeYa/QeFpXwe9btL3Fuh9JTWvcg9s8xQom4dui4yWL30eRI014ST1LHW3XNxD0dD+OvrOtp6C3SmYXhcofTObB2ifmGAbL/ZSbafWC47WGVq+v6JgKR8INS/RPhOz8wvKH8hSuip+zjYfKd8C/1kKT93NNusf2u6i7hIIGyj4qu2yzGwAqfstEr4+moaLt10W323zWY7RM2qmkmGYJmYZk8J8jOlgsplO5mtMLvN15gCzjjnI/JjZzPyEucAMMBfZJcwB1pn1YcZYP7aQ+QNbjP55s6VsBevD1rCtrD/bw/4tG8W+xu5i49jd7GFWyx5hj6PfhtkRtoUdZcfYZfwwP8x2C+uEz7CfFnqELexnhG3Cl9kNwhvCG+wm4WvC19nPC28K/8j2CEeFY+yXhBPCSXab8APhB2yf8GPhJ+zrws+En7P9wqjwNvv3wi3hNvtVYUx4l90jvC+8z+4T/ih8wH5Txsp4dkDmKnNl/1H2tsixB8VXxBD2ihguhrMTYqQYx/63mC5q2Q/EbFHHPhYLxSJOEEvEak4Ua8R2zlH8uLiC8xRXit2cr/gZcTMXKb4m7uCSxX5xH5cpvikOciXiW+JbnF48Kv6UqxEvi5eRHl4Rr3NrxJviTe6z4m3xNrdB/J04zv2NeF+c4D4v/kF8xG0RJ+Uc1ysX5Eu41+UquRv3DbmHPJh7Ux4mT+WOyPPlXdyI/NPyndw9+VflX+Ud5F+T7+MXy9+SH+Wd5cfkx3lX+ffkw7yn/JT8h7y3/EfyK3yQ/Jfy63yC/IZ8jE+Rvyv/gM+3C7Mb4mvt/vBKIP+O47TjtOCEo9Qs/uHic0jeAkoKpAVq9Ncb/Q3AGiGcQbk95IzQC3DvywgaLyNovIyg8TKCxssIGi8jaLyMoPEygsbLCBovI2i8jKDxMoLGywgaLyNovIyg8TKCxtNH0BD2TeMYwnCbUzAADB5qQQcwnNQK9zBMImjw/wkwRGHgD2GYRNCQ2QM93DIRpjBMImhwHMAQQYP7O6ABL7YQDHzg1gLfgmESQUP8BfAEz6YsFOAy4k+EZ8GTK/gBDBE0hHqr+gCNjNDADTbhSxgmETTkXlZ1gAga/H8ADN5Y/hTAUB8e6kNO4IR4wLcDvt0KDx5JfhLa+yniDwU8RNDgf2BJT6JjsMCfRNBg/wvo4W0rfr8lDYmgIS635EMiaAjJlngSQYP7MfCEPuGhT0gEDe6QJT2JoCEbAnqIoMHvBTiU+JqBHrz8Qopl/xDvJ7/csh9IBA0WYOJpFRIs60PzNyvrm3L8deBvvjgY6gMwebtA9CD6DzS6+cP0eAE8jBfyForw2BLm72Ia/u6Lg6EPAZY5YLzMYXYY5O5Axi/UH8YviaAhywadETCeE14cDDoJMImgIewA/GtA8xrg4URKCIE2tkJ7W4nuAUx0D270GvEQQYPvgmchgobQBu0Kg7aHzQ5D2wkMp6EyOZmLgKbshcFwgiWrBJ2Ek0jxPag/3G4XNEADY01G5gEDyMtgDZvmc/7b0D/fnh2GviIw3Hrn7xAYaO5Y402wTAP113w4MLQdYLk3xsu95wubt2Ue8PcB/v6sMNxQ4Sc+bJjc9pPBuklugAkwdsjJLv+TZ4XJKazwcSsYbo4Kn7aEyY0xftOHDsNJLV8F9YHbacLmp4LhZpKwzgqGk0Xh6xgmt9bYex82TCJoCLA2kagZnNYSJrfl+B9bwuRWHHfTCobxy92xwsPpLHcf+FDrO7k5J4pQH7h5ILz+VDBE0BA6AYYbk8LghwJDBA3hhGVbyE0+/oeWMLkZLHwH8HCizL87bxjmcL7yqWC4EcI3zhcmt/qE1z5KmNwg5P8EfQs6KWqfBiY3C/kLAMMtQP4LTwXDbQb+L+cN03bsC4DJrSAxGvC0nTwPmETQELYBDLdkhJUA07Y03EjgP3hhMNz84M/MFxYSwA6BupEIGkIezGlw44Ed/TBg8jYaPwJ4uLHHjlnC5HYa/6YlzI7i+hM+JIIG52nJn0TQ4P5kKQtJGPZ0wn4rPLWfem4w3HoRMkD3YEyJF2arG7lhw52fDTbbr0nAdB3Imyrs74EP6AYHukFuRnKHAYbbitzwvPvwBcDk5hAP6zu5eSk7Pl+YvAXEE/sHbmry35g3TO95wWfCw56L3pPSe1V6Tye175PaT9H+E7O9Bty2lPUDTNnVZvY2RNCQnYWyJPcFFCw1H85jnpEay5J6TvuvpGQNETSEy/OWi5m9De0isJn9CXgrW5SFvb8N+83MJgGZEpjyrZmvrUADMImgIXOBsiTXPqjPF6z6jeYPt1eFcoBhXy/Avp68sSOQtebrUC6MBdpfQSJoyDZa8jHzM0AEDVkg4GHe4Mm8Qe0rZY6gV47AB24JC1tBV8GG58CGJxE0uCCgofb7JIKG/BXgQ+/NKd2m11kSQUO4DbDZXthUHxJBg/8W0MBtVCHLUs9JBA1ZleUYIRE0hFyghzfAjftBuu0UTG6LCtB2u2/hfrCDcknUCTuQL4mgIfJQFtyolhVC2+FtNPm/AAwRNORKy/mBHvtmY5way6IHhomPi/b50L4gIQR4hsw2b/DnQd+gXSSCht0blm2heZIIGnLgSSJoCFeIHE3+Fikf3fzmOom2U7CUn0TKz2AmO9onBhE0ZAGWMiW3xvn3Zpu3zfqQmjPN5nzKl2jmy6LnXpi3+X6rZ5ug3CYCA94apv2T9PwwD9h8DaJgyo9kpktUv9HnAtJ4E2zmD6R0kp4TzP2BVF/RvkEzvAkW34ax8LY1DGPwbUv9NJtzJGAB9If46MxgCb+ctI+OmqPm47ubh4/O3F9Hr/W2YWEr1Hmr5Vxt7luDcQ2wEAz0wZawtD+NmjMpWGqPY2azwVtD/HetaCCChhADcoR9h5hn9Sxl55Mb8FwO4OFGPn8M6GHeE8gcAvtTmdaKD32eQvtPKPuWtuvM7D24Yc+vgD4EnZQT/aT2LCSChkj8lpQdJWkXSewHzdZEql1me7c3QS5vWvGkz3qo+ZDeQ5nV32wPSNVngTbhQu1AqT2LpP7Qczu9V4W3soV/t5rbod/4stnqb9ZXlD1JImhwcP5IImgIv7PUExJBQ/wKwHD2IcLZh5lPQOK8jANbjgNbjkTQ4NdY1vOF76Ek5Mh9CtblT82mG+YwJQsJGsn9PqXD0vt6+lnTHl+KJ3njSOyYDX5effi89uC8H/SDFZ47DLI4bKl7UvBC987z2Ueb7Zel9s4SZ8Fm58J0v1HtMiuL5knPn78HuYNfgkTQEIh+QuQLftwKps9H6H06fQ4Cb2AKP7d6ltobkrdAhQHAw3rKw3oqdX5BImjw70Mb4Q1eLg7qT+0raT8/iaAhAo2Zv53ae5I3bGUwt5jdW5DyXUMEDb4ZYHq/SfufKT+5mU8Y9iw87FnMfK0QeYHvAxjmPR7mPfIWLr8LwyTqhPwihknUCbs6qD/YsTKwY0kEDRnM1SSChvhTeBbWVjmsrfReXnI/TtXZ7ExN4pyI7nOpswa6jVJtoXmSCBoiwdP7cUqOkmeCEudikmdJUnWWOMuQ9PlTbTQ7LwOZCkSm9NkK+LH5bbPV36w+tL7R9NR4pO0us/MRiKDBp1o+S5+TSsJS557zgBd8Ril15jgPWGoeWPA5oARMn5FJwQs9+5M6a3u2MzVY72zAFM0LOFOjz7zmc/5ldrYldc41j7MqWgfoOpuVJTV2FmgTmtmfEEGD/9qs9BJ2IImgIfOw4kmfc0EEDSERYIgyIKSDTlJ7NMk6w5vDQjXwpG0SeNObvwQ09H05KRuMKsvsrIdef2k83Ifk4D4kiaDB/dGShkTQELaAjCBqhvgxK3g+9iS8yS/UAEztNUgEDRnshen1nUTQkCVB3eZhW0rCEDWD224J0+u1GUzZnPQ+kUTQ4HKt8GALccQPLGWLUrYTiaAhdAMM66ZQZyl3STsQ9IQnekLblmC/8cR+gzMpHs6kSAQN/nsAUz43SZjSZ/rOmNm4o3SbRNAQPgEw+HuFQss+MdvLQOQL3s1q3EnUh0TQED8JMPhdRfC7kggacsIH7EwB7Ex6j0YiaMjWw7PgKxaJTw/kIhC5wLwkkDmK8n+a+UJpHabPDmCM8DBGSAQN2atQFu2vgAgaggLo6btJ9H1LmAMFMoeDD58nPnxoO/9JqzEL93454puCtYmHtYm+90IiaMj+0mrcQQQNYa1VfSCChvBPAEO0COEg8AH/pAz8k/Q5LO3/kfS3AB8e+JCoGfxPrWCqvWZ+M8omIRE0ZD+ynGdItAv+BuDB1yESXwe9boIs+GjLcU3PqySCBvfAkieJoCFUWbaFRNCQEflSPhYSQUOAsUYiaAgn4Vm4W87D3XISQUPcAzTgrxOIvw7ubAvkzjZE0OD1AEMEDd7dcn4gETT4V63mAdonBjYhL1jiSQQNsRfaTq0XJIIGR3QG5CsQ+UIEDeFXAAMfwdoHQq1f9L1xs3vv4A8UwB9IImiwoKskgob4OUs+Ur4FEkGD/yzg4W42N2nVP7TdBXcJeLhLQCJoCBsAhqgWwlWruYi2AaTut0j4+mgaEkGDi7csi0TQ4Lstnn0ZQeP/XAQNxy85fgXJexHDMlHobwJKaShlo1SAcGXorx4lA0ptKHUg3EocUePxHoircR9irygBfgfgxaZfZYsAkwy/vgWYXz359WM7lx1g+I4AHIfjZUSDlxENXkY0eBnRIOBlRIOXEQ1eRjR4GdHgZUSDlxENXkY0eBnR4GVEg48gokGOIked450TkBOWE5OTlJORk5tTlFORU5vTlNOe05mzKmdNzrqcjTk9OVtz+nJ25uzJ2Z9zMOdwzrGcEzkjOWdzLuRczrmacyPnds5Yzv2chzlTuVyuXa5jrjLXPdc3Nyg3IjcuNyVXm6vLLcmtyq3Pbcldnrsid3Xu2tz1uZtyt+Ruy92Ruyt3b+5A7mDukdyh3OHc07nnci/mXsm9lnsz907uvdwHuY9yp/OEPPs8pzxVnmeeJi8kLyovIS8tLzuvIK8sT59nyGvL68hbmdeV1523IW9zXm/e9rz+vN15+/IO5B3KO5p3PO9U3pm883mX8kbzrufdyrubN543kTepY3SizkGn0Kl13roAXZguRpeky9Dl6op0FbpaXZOuXdepW6Vbo1un26jr0W3V9el26vbo9usO6g7rjulO6EZ0Z3UXdJd1V3U3dLd1Y7r7uoe6qXwu3y7fMV+Z757vmx+UH5Efl5+Sr83X5ZfkV+XX57fkL89fkb86f23++vxN+Vvyt+XvyN+Vvzd/IH8w/0j+UP5w/un8c/kX86/kX8u/mX8n/17+g/xH+dMFQoF9gVOBqsCzQFMQUhBVkFCQVpBdUFBQVqAvMBS0FXQUrCzoKugu2FCwuaC3YHtBf8Hugn0FBwoOFRwtOF5wquBMwfmCSwWjBdcLbhXcLRgvmCiYLGQKxUKHQkWhutC7MKAwrDCmMKkwozC3sKiworC2sKmwvbCzcFXhmsJ1hRsLewq3FvYV7izcU7i/8GDh4cJjhScKRwrPFl4ovFx4tfBG4e3CscL7hQ8Lp4q4IrsixyJlkXuRb1FQUURRXFFKkbZIV1RSVFVUX9RStLxoRdHqorVF64s2FW0p2la0o2hX0d6igaLBoiNFQ0XDRaeLzhVdLLpSdK3oZtGdontFD4oeFU0XC8X2xU7FqmLPYk1xSHFUcUJxWnF2cUFxWbG+2FDcVtxRvLK4q7i7eEPx5uLe4u3F/cW7i/cVHyg+VHy0+HjxqeIzxeeLLxWPFl8vvlV8t3i8eKJ4soQpEUscShQl6hLvkoCSsJKYkqSSjJLckqKSipLakqaS9pLOklUla0rWlWws6SnZWtJXsrNkT8n+koMlh0uOlZwoGSk5W3Kh5HLJ1ZIbJbdLxkrulzwsmSrlSu1KHUuVpe6lvqVBpRGlcaUppdpSXWlJaVVpfWlL6fLSFaWrS9eWri/dVLqldFvpjtJdpXtLB0oHS4+UDpUOl54uPVd6sfRK6bXSm6V3Su+VPih9VDpdJpTZlzmVqco8yzRlIWVRZQllaWXZZQVlZWX6MkNZW1lH2cqyrrLusg1lm8t6y7aX9ZftLttXdqDsUNnRsuNlp8rOlJ0vu1Q2Wna97FbZ3bLxsomyyXKmXCx3KFeUq8u9ywPKw8pjypPKM8pzy4vKK8pry5vK28s7y1eVrylfV76xvKd8a3lf+c7yPeX7yw+WHy4/Vn6ifKT8bPmF8svlV8tvlN8uHyu/X/6wfKqCq7CrcKxQVrhX+FYEVURUxFWkVGgrdBUlFVUV9RUtFcsrVlSsrlhbsb5iU8WWim0VOyp2VeytGKgYrDhSMVQxXHG64lzFxYorFdcqblbcqbhX8aDiUcV0pVBpX+lUqar0rNRUhlRGVSZUplVmVxZUllXqKw2VbZUdlSsruyq7KzdUbq7srdxe2V+5u3Jf5YHKQ5VHK49Xnqo8U3m+8lLlaOX1yluVdyvHKycqJ6uYKrHKoUpRpa7yrgqoCquKqUqqyqjKrSqqqqiqrWqqaq/qrFpVtaZqXdXGqp6qrVV9VTur9lTtrzpYdbjqWNWJqpGqs1UXqi5XXa26UXW7aqzqftXDqqlqrtqu2rFaWe1e7VsdVB1RHVedUq2t1lWXVFdV11e3VC+vXlG9unpt9frqTdVbqrdV76jeVb23eqB6sPpI9VD1cPXp6nPVF6uvVF+rvll9p/pe9YPqR9XTekFvr3fSq/Seeo0+RB+lT9Cn6bP1BfoyvV5v0LfpO/Qr9V36bv0G/WZ9r367vl+/W79Pf0B/SH9Uf1x/Sn9Gf15/ST+qv66/pb+rH9dP6CdrmBqxxqFGUaOu8a4JqAmrialJqsmoya0pqqmoqa1pqmmv6axZVbOmZl3Nxpqemq01fTU7a/bU7K85WHO45ljNiZqRmrM1F2ou11ytuVFzu2as5n7Nw5qpWq7WrtaxVlnrXutbG1QbURtXm1KrrdXVltRW1dbXttQur11Ru7p2be362k21W2q31e6o3VW7t3agdrD2SO1Q7XDt6dpztRdrr9Req71Ze6f2Xu2D2ke103VCnX2dU52qzrNOUxdSF1WXUJdWl11XUFdWp68z1LXVddStrOuq667bULe5rrdue11/3e66fXUH6g7VHa07Xneq7kzd+bpLdaN11+tu1d2tG6+bqJusZ+rFeod6Rb263rs+oD6sPqY+qT6jPre+qL6ivra+qb69vrN+Vf2a+nX1G+t76rfW99XvrN9Tv7/+YP3h+mP1J+pH6s/WX6i/XH+1/kb97fqx+vv1D+unGrgGuwbHBmWDe4NvQ1BDRENcQ0qDtkHXUNJQ1VDf0NKwvGFFw+qGtQ3rGzY1bGnY1rCjYVfD3oaBhsGGIw1DDcMNpxvONVxsuNJwreFmw52Gew0PGh41TBsEg73ByaAyeBo0hhBDlCHBkGbINhQYygx6g8HQZugwrDR0GboNGwybDb2G7YZ+w27DPsMBwyHDUcNxwynDGcN5wyXDqOG64ZbhrmHcMGGYbGQaxUaHRkWjutG7MaAxrDGmMakxozG3saixorG2samxvbGzcVXjmsZ1jRsbexq3NvY17mzc07i/8WDj4cZjjScaRxrPNl5ovNx4tfFG4+3Gscb7jQ8bp5q4JrsmxyZlk3uTb1NQU0RTXFNKk7ZJ11TSVNVU39TStLxpRdPqprVN65s2NW1p2ta0o2lX096mgabBpiNNQ03DTaebzjVdbLrSdK3pZtOdpntND5oeNU03C832zU7NqmbPZk1zSHNUc0JzWnN2c0FzWbO+2dDc1tzRvLK5q7m7eUPz5ube5u3N/c27m/c1H2g+1Hy0+XjzqeYzzeebLzWPNl9vvtV8t3m8eaJ5soVpEVscWhQt6hbvloCWsJaYlqSWjJbclqKWipbalqaW9pbOllUta1rWtWxs6WnZ2tLXsrNlT8v+loMth1uOtZxoGWk523Kh5XLL1ZYbLbdbxlrutzxsmWrlWu1aHVuVre6tvq1BrRGtca0prdpWXWtJa1VrfWtL6/LWFa2rW9e2rm/d1LqldVvrjtZdrXtbB1oHW4+0DrUOt55uPdd6sfVK67XWm613Wu+1Pmh91DrdJrTZtzm1qdo82zRtIW1RbQltaW3ZbQVtZW36NkNbW1tH28q2rrbutg1tm9t627a39bftbtvXdqDtUNvRtuNtp9rOtJ1vu9Q22na97Vbb3bbxtom2yaXMUnGpw1LFUvVS76UBS8OWxixNWpqxNHdp0dKKpbVLm5a2L+1cumrpmqXrlm5c2rN069K+pTuX7lm6f+nBpYeXHlt6YunI0rNLLyy9vPTq0htLby8dW3p/6cOlU+1cu127Y7uy3b3dtz2oPaI9rj2lXduuay9pr2qvb29pX96+on11+9r29e2b2re0b2vf0b6rfW/7QPtg+5H2ofbh9tPt59ovtl9pv9Z+s/1O+732B+2P2qeXCcvslzktUy3zXKZZFrIsalnCsrRl2csKlpUt0y8zLGtb1rFs5bKuZd3LNizbvKx32fZl/fjdOFknw/K7cc5VPV6J8ghZO8KcwzkXAZgvyroYVkjFOfdFwHTjX4WPA003YLTw1BHAaCnMDgozKluDnjqAc24UMBtxucI3oPSNGMOyGGa/CjkLmK/Arz44Z96Hp2LhKW/AxwLNY2hFCTz1GGN4qJv4l1CHj8NT/bKPoadGcM71A+aA7K8R5kc45w4AxgnofwN1dqIwN0wYdhTT87UygIGmD+pzFOrTBxgdYN4EjA7qsx3DcncZwECjBBoV0CiB8wNoxSS04gFgoCb8t3DO/gYwvxM+iU/mcc7+DviUyn6AMHtln8Iw0DwUViOMDufsQ6CRyb6PMLdwzsmA5k/A52+Bz58As1x2Hv16BuesGjDvCH+FT6dxzr4zHYZ+dYOyvgFluWEaZkz2efTrazhnxgAzAZhvAmYCP8X+Bzz1WfwU+x/GpxCG7cE5eYqPxTWR3YNagUw5N4BP4pyUxXkA5ueA8aBorhAaKKsD4Fs4J5zZ1wFzEVr6OmBUwmOE+X84Z+uNfJYhPldxbizrVxiWnQLMr+CpnwLNv+Cc/SmU9YaAz5Mf4px9A57ylF1AMvXAOedpLa/pHJQ/wr/yrThnH1nLAtNY9w/nDk/9Gji7k3YBZhHwIe16AzBKwEB92G9gKXAPZdEzNawWf4fLwjlXbcII4ZYY/pdmmCGgGaIwg4AZpDC9gOmlMOOAGTdh5GrMGedPMKDzX4NRUI3bzidgbZeNgeYnkPkHalgM9fkihXGwwpjTfAvPWmKjCUPPY7gsbjk89WV4qltiZrPGZEH/bICnsijMv1KYxVY0i23QDAJmkML0AqaXwowDZnwG44rbxX8H2mUsHfrqO1DDLGjXGWjXOijrKtAcAVn8M/AhmKvQP/8MfIwYmJ8Pwvy8F/hsBD5VwAfmZ24flpSsDeS1D3SMw7+yLZBzJgz3aStMqRkG69IbOJ/B4H7owvkMBvfDGpzPYHD9C3A+g0GtYA9AbsTA/AkaxXLQimKYaYOgzsVAQ+TyPZwzE9CuOKCBVYaLg6cYkBfUmWOAhpF9FWF6cT6DwdpbCk8x5CkaY00DmDegV6F07g1JzBBghkwYWL/+DdavN6Asa8wB4HMX+JAVDTCyQApzwgbNENAMUZhBwAxSmF7A9FKYccCMz4rRMTjipg7D0+dQP4zIEAfx+6CxI0CzRLYCwT+SqTBsY11OwXio8yKoM6GxgQGeN2EULIGZ9m2Q4D7QurdB7gTzMSuMGQ2s73Wwvr8FfN6HGQAsARYsEPZ9eAqefYKhaainlKanuNehzp+BOr9OYYasMOY0Q0AzRGEGATNIYXoB00thxoHPuAmDZ13hMzD30jQnaRoYBd8FXf13mI1hbpR7iVjzvwwrtTVmF4XZZaQZBIzhCY2xx35E9xi0VLDEWNAMAs3gDOYm0PwMaG5KYvAMeQjPbEbMpPAThGnHOTtJMGIAauNunNMY/nUrTBaNkb2PaXA+g/kFYH5BYU4C5iTFRwOcNRSmBDiXmDB0DWEsXxJ+iMZOMM65SyAdDsP8RsDAXMfphSsI88845/QEA3UegdYRTAxgvmCFoWnSZG9jPrIvmvhQnMOgPnFQ+g0oPY5YO8BnCvgQTAFFU2Abw74HmEKcs+8RDPBxhH6mMaUU5mdWND+zovkRyKIUZPEEcxIwJ00YkEUpyIJgfgVtL8Rtf1I6XUMYywQTb6oz1ymgpwRfnHOdBAP1GYfeeILRgP2jmcF04bKEcOjnTms+0M8ZWAcEDc65DKDJAM5vA2eCqQCa3cI6DGMM8xA0pxfnzEOCgZ6B/qExXLEVJoDGYN3mtuB8BoP6k6vB+QzmJGBOUnxwG1NxPkODWoT2cW+bMHQNoaWLQef/FVqxGHq+BGjuAM0vCQZquAJqSDB/hKe+D5R/tMaAvE5C7/0SMCeB5iTw+SX0iREDq7kK508w9FNSfCwxPA/jdAA0hAfpFIN04oGymGBwuUIk6X8pDO5zIRL6v9iaD7FkrDB1oD/uoD918FQdcNYBZxrzeSuMGQ2U/nko/QnmF4D5BYU5CZiTFB8NcNZQGC/AeFFPeSLMV3DO1U0/xFY99NjPoMfAwmd/C/CXYHz9FjC3QKYrhSAMEz5mLU2x+dRvYaTsASkTzIQVxuwpkPJB4PkuztmDQHMQnkqFpygMN2WJMaeh+PQB529DWSuhrG8DzbfhKS08ZcTQNPDUIWEN3i/jnD0EbS8EuYeC3AsJhpptKAyabQJmowEph4OUn2B+AZhfUJiTgDlJ8dEAHw2FKQFMCYXBcm8AuRda1bkb2vUYMGoYO8RLE4ZhUQeyDiMYXFtRJ7u8MAyuP8J84QmGzCH8STKfAOY0YA4B5jTB/P/2vj28qurMe5999tknknO/3+/3GxhjjBSRRkzTlI9iSikfYsBMZChiJmKaAkWKTKAppRQZJtIUkUGgMY0ppkgjjRQZRJrGiAxSSlMmE1OMSIFSBlNKDt9a797n7HUuqdj5nu975pn+8S5+/PKud1332mu9a619oH6egrYgmX05TIYOvGX2wVuGY16FFqyAFnyVYyBWDcQal4H3TgW8dzjmI1i/3w/r948IZhXBXMuj8zzoPE8w9cDUE8wCYBYQzJvAvEkwF8HyxRQjNmKPBDsBvBNGbmaV47u4kId5BjHl4HPgmFHwR5WDP2oQRi0We6IkfslbGENvAUb8PnioOMYiOYKYy5I3qJTHIwlpfR/SShLM6Rzmk3TqgaknmAXALCCYN4F5k2CeAWZimhkCy8fA8hB4hIYg1jGIlWKeAWYiwRzE4w8OeUbMrUHAqwYlpd2So4j5MazE3fD2hJ4gehqH1EcCQztymPsyGOz/+TruG2kGez9cOEwzC/C7G4dp5l0K+4HfzLQj2gQ+PfBiUR+BH2wTDjkd1DdwSb8OmoO4XNR/8joKjDkGclgOOQRGdB58g6vAN3geRol3wc/2ExxL9C6XunQqirUCh+n8oFj0ftx/SEa0DjxmfA5JBmp1crYPDTHPA/N8mrFAbz8EPkML9NW3sEeU+QIwD42jA34/8TnB75frCUTM88A8TzD1wNQTzAJgFhDMm8C8STCo5zBBHKYYpgP7LnCImAKUk5Xw5P4Q8rmSf5pwPb/H9THw5XKl+DVfCtwWj0Fuh4X+I9qcwzwG+sPgX+X8mbl+yDwM4YNdxdfYL6HP96ZKIXoK8BocUty4YWT1SEeHQ9FXOAY8t18Hz+03IXWOeRKYr/AlxalvJ1qZY34NjG9cnedBh+gJMEr8GlonxSwAZgHBvAnMmwRzESxfJBjcXm5or1QfexRq/tFU/+F9y92cbxl0BnDeJG9IVmL8KZh6YOpTjKgHLK8Gyz3AnCDeKSeg3TnmtU9g6oGpTzMvZHub6V7cduKzknbEFCVnUtne3VYcSqFWpY7005TpvcQ6ctB5DXRSXtADmAEfCDAiGuuIzkOYz++H7WT4kTgG6zMjYJn3UEl+hmrsdeh7HEP6QJ6FWM9CrAMQi/CTSC5DLK6H/xFKehNS/yOOJfoj+G0Y8HDy3gyww2A7PJO5O4BjfcTeB63zUfq9nASdZniC3KCTBJ3ToJN6Nz0PzPMphgI7ondwmHcMb4VxQ9g9sXEMWD6HLafHFvRXpp9Zk2Yyey+OZYFYv4ZYRA+XUBCLe3efgFivQT9M9ajnoUc9LzBg5zUoF8dkekVw2W+wO3CNsTOolOeEXK2/BTqvg84XQIdb0f8E/DZfBL8NMGjFinREZ3GYd32Ky5Wx4uAYrI/WTTOo9OoG/1ViYd5NMxlzdYj1OYgVhVjE3FjyAPObFJM5O4VSHIE874M8p+aiO2B2OiPFZL6FYVztAq/jP8HTNAxpBYCB3Vg6AIwLenihRIcxMHeC55+C+Qa3+7aODaEcmtmHqNTuyTfBzi5iH+QD2KlxA/OBkBZ6n6bTQvNVzKwALyjnad+C30HMG/Am2gI6vwOPaw8Ouf1BWg6xnoVYlmQZhXcrcH42QH643YoHoRQvwXP6INiZIPl7FP4ensHZwGjhr4XAaCEWt+taKuy6ipswZmEHXNwEOpxf/We8X70sNZKg+Wp6p1hshJH2MIyKMDemO6F+jkHZO4GJgc1uSCuWxP2T9C1z3ub3hF1y0XsQ6yGw8wTYeYgfW9KeZHoy5KcNaj4KTBs/In0Vj1E4JEckZiE3IvEzNJxWB6TF+UWhBcX1OUyPwNBSok2lmGHB11rwOg5ZeJrY7+C3QAGFQ/brmJHArofkOcjDa5hBOUEjD8PNosfw081CzUhhZ4R9AuzE8F/ZX+JQ0guzlJzdSX4vqVnYS8qz65HjVxePwP7FBdhf43YVyd0urke1QaxXiV2zImDuBqaIf1+Q7xRuz6UZUm9OMaI+mM+/zHukfwAl7UL180M4k9DN1RjTiWuMWYcxl5+c1OF0BNsjnI6gl0DqP4XUWegJuTtH3K4rTe66sqegDk+lmdxdRfgrYk4Jb1j462MZe234r0/hMF3zl6Ds5I7PKWBOpRk16BSCDrdT4wedQtBR8+11CdqL2IkAnQOg8yw/SnB99SfpUYLbnfwusTu5BeqnG+pnC9SPlH8vv5bqvRlPwcfQgg/BfsEPYCc0Z07CeRRp2GFk3gKdvdzzBe3OwO7kH/kndwTGjRGwg/dZ1gHzIjDrgMnZDUTPKdZpwCGyg3RE3DwK5sOizbxlYh41dhWFcfYMhb83uR5j0IlDnnvhOY3DeyeXaYRSPAalyLO7zel8AkPnMK7MGqONOcz9wMghz89CnrledxTq8FV4dvg+Dzl8AXK4WngKUmeEID+rYVfou7D/lU/nszmMK2d+6Mr7dJO7wOWQVua+cGt2C3IMjCrNUApqPJ0MBqUuXgTj52LYNYO9AMSgsrOP47KnGBgxHud6Ptj5Z6ifN6B+8u0Lt94G46JS+6dMxo4qfgoGwXLqOc1myD3WmWA5hxH9CmJ9GXbfcndUfwU6t6QVePXHXk/rfCTtwIx0nhCLtMPPqHHZVcDk23VtvQ0Glz1zhr8jh8nVwcyDMJ/fA2uQB4kZyB5uBoLTEn8P51BqhRbkd0vhHWeFc1/fgxrTQSkMUKs6bk4C/fku6M86fmzBZb9JlJTb5dxK7nIS49g1KGkOQ9+NV/3MBPCW3M2vRo8gRoPD9PqU8AyA5VEGz1cnSiwU78HjfXG/JmKZwCtCwwrIJNiRXCS8WOBhYDSwurmGR2PRu7y3B3tmwLcjckHeLOD/gbkompNboRTHMeZmlbBO+S2sUwIwqr8Alt8H5oXcUsDaIffcF+creIHzFUB+vgL+xnYc8h4GWKcw98LqphZ0ck55ifZjjFYcmNkPs52TeOYjrYD1+EnIzwnID3jD0AgZwV/rgVnNezALOgU5zPHu8h68zwj+ljyepQLCm2HJXiFyqz80O12APbcSOdLh9it1cJZvFIe0DlLvy/FeJqWlsO7GeyvnhdVfeoXI+W0WQH4WpBi0ThE8rkdwjfFevumCl09yEs92pBW4xrj6yfWd8j6ZneDN4Mr1EXhK7wdPKem1vp/wWidB5/ugQ3puvy94bimwQ1fiML0Wxh6bqODh5LxqqFyEVw3snBM8b6LH4K+XBTuIwX8dJuyAtwe1DuHtyfYRobUe7j/zof8cSU7DPNT8b3HIx8rwh/MzGcx8DAw3kyF75l7oq7DGRz3qGSqP90CU5FsQ65yCnsmV6wS06Wvg/YZ1N+k7FTVC6l8jfJ5fg7RIX9zzmBF/Hrz6g/gZFMMOpvjz4Icsgrifhz42yqD2FXfhEI0tpuznNPeJA8YO69xdENrBThnUwzYIudM+Gb4UmCPNIE6rzoBaJRnOd5HL5O5EEIzoZo5OnlgwR8rUcWW2BV2QzaDWwUw3+zH667/ikD+FOwStcwxah3tSSiHP5H6BhWR4n8zH8Ib9eBydz+YwrhwfkSvHw4BzeB774dEoMTU1SmT48JPwJsphsvzzwLB4z/FeHKaYXJ0MBs+aimCNKcejhBjmbIjB4+olvMOSYuAs8SWoW27OZoE+fwjr5PXzt94G40qNUejt2Zd6y6C2eAbeOxPT753d8GQNYyavz7w1kxF9B5hnIVY/7BPl+syf5TxCbJDCfvX3BB32u5hhPyMwpB2IZWS/iJ9TyRiVz4v+KKfzCQyUPcPvtyOHydZhobe8A16+bvDygWc709cN9TwALfgG1CHvxwb/4Rtg5yTkpwfqeTWUi/Nj94DvpRk80inP9jMwjk1MjWPciWj6V8SJaHJseQksZ442rfmeJtFsNorwz3HI7zIMYA8/ynNrKs8o9YuQems69Y9gHbcK1nFcTyhhsZ9wDftN1BOugJ1S7LdkVHivny4FnY/Bn3kGdv8/5hls5weMP828zuA96GpmLcWfQqGrcKmZ5VCH3Amuz4BlBVjmVjfPMHiVvQSYZ4i0vk2kdRgYGzDc+cwq8IJOZZpSlkVvMqfxeoT5R4yBaYNYcRyLSsL7YhHkB54C7qQTd0qHsePTPty5HQr26EW/BwaeSt4H+wfMcF5Z0TD4RXtBB/yZYjP4TvsxI+bO6leA5TicI3odUuc8t89Anjmv7C9wjUkSuMboXwBjhvrRQ22AHdF1KMXnoezXwV+XezKEO60xGXS48xungdkNDNwHEXUAw5/fgPzMhbSaIa25kHo55DkKeS7nZwW4pJehpOOdK+gGJgQM+JFEHwCzgtDpY3DvfYLBY28fZlgPPnUgfQtOTXiAace4YCYw7ZhBvQLnZxRCuOfC9GOfieRxmK/+I8xyob3YJ6D+wSfMLpOg1ZCUBa+dA1LPOUXJnzF7VDhjluf0Uc7ZFfF8fP5EEoRTKNwqIPfEXT0Ri+9jkHovpP4nLq0MHz6cmILzLdO5U0wwc+DOZjzGn83Yjr9YiVtK+hauVVbB1RheVRXMBH9dO5ef7NS5k3uSJHFy705I/V7cD0W3kt+h8pz74mtscca50+zzorlnHd/NPsfI1/PnMk734RM7pcKpvLxnwzzApE9w5TlD9T6ktR3Sej9/e3FnhPizjtyOxmair3JeLDjHyOiIc4yfh/qZAs/p53H9iIaYYyjWj3DInfvKeAqOgc4NODmzEE7O5O4BXeZbGdodTlpy5ToCZ0H3wVlQ7vm6IcFnltwwF70B3rkqSQDpnIdRogpmp7knAF+WGJHOyxDrZdDZDmdlVTAaV3OWyX0rmIvSkOfVkB/Od0qe5pXBeyfjfC8wDoh1DmLxHiryFC7noSIYXQ5TlHt2F97LZI29Ow7zLqQeF07G0k3E2TC+z0M9eyCHU4SnIHV+FfIzBc6Y6eCMWT6dnFOvMPPM3I9z5Xu6yZOftBze1LlM5qlOzLwEPcEAPeH1cXQyGTzzFON0Jbvg1Bmc8xSLcdklu3HZUwx5FhTK/nmon7ugfvKd6my9DcaVfip/SD6V0DrfhtbhmI9zGOKsI7fDm4dpk8A7DmLlnmNsA51j4OG8ly0RdNjzwGwVGNIOxHoZ8rMEmHxnHVtvg8GzSnJHdXJyKZW9x5qtA4zoFpx1NMP+KZw2zDx/CP66CM4hOx1akD9JSJxIdPFrGVyK16EUqfUOnn2dgHk4f7YQdDpAhxtbuqG9/NBe3TnjWB9Yzni/c08K5FAHs4IpfB3itL4Bab3M5RCfukR5Hk3lGa0LKmFkGxVGNvYBeIM8kB4hL8Ba5gCsJi4QKyD+/I/AcP66jDXjC4Rv8Hk4y/cgY8UYmLeB+Rdg3r6lpfiVL+MifBcWYPZxa2HCL/Eb4v7pWA4DOkwj5GcCMK+AzldA5xWCefAvMbQd7DjAjh10XLD6+AWELpgDDEmeSOUwdU4PPGbH4PYrt+6exeDzG2occnelRf34lJoYztiI+sFTMcLUwCyuBmN+nlkD8/kajIXayFq/EwzkxwUr8eMQgl8068RdWyYjmkbofIM4lfcU+FdtsI5+CphWYOLAtHKxAH9fODtHw21ixiTBJ152gG/nTmyTLYC1G5wQyGRAJ3Pd/VkqewWdy2DfVxgsfAxrvTDURobXEdJy4dms5Mc4FLv4+TxOawmDT5Vz8/kfgK97E9ThD6At/gg266BO4A646N+h7HVQXp4BnY2cDsQiV+unsxmRHZjPQR9owyHFjQAccw8Oeb9NH3j5amBd2cczuCe8AH2DY3J9X5XgUa+FU3BHoSfUAfMtYD6Ak437YEV5CkK47ym6ACtNBhiG92xPQLG+i0Nu9pWxogfvN1rZPQprkEcpYc2Iv4r9MKyIPwNMBFrnCuhE+D7/KKxuoM+DDrdabwIdbi38jqQBVr4NVGrV3wax/gFice+LXC8fyXx4664Uw3tKCR3xwwSTs1vKM09AvRVwc1FgSkCnFxjuTPIjcCZ5FGpjA+wdt8He8QZ+zMR97zXGmB4zuZHECr0ORhI0JuC9kg/wXgn//QQvlBSeRNrLP3HYJ/NZeJZN3D4I9ITPQU94F5jXIdZEcQ+VWtFbhBGJttxuSZl/w/rsPGjHNbBqg7GFbQDmLWyHAR8yuxKYj299DlloxL2C2cm8jDE8cQbY35kKlnfBTcD3sI7kAdB5D4/zzGfwXyXLJcsxBp1yeAYfhueXu/91CZjZ0LKX+FkK3jWD/dCUfwP2rV7nduT5suPUJdgyV/ZcRgQ1LH4Kzglzvvce2F8QQVrgERIXg/9ZBfnhxo07oP+8Bjp38D0ca+7BIR0FxgM6Z0EH1st0jHkYRvWHKf6bGKK3QOdO6IdvAfNT5nFo08cxzh2xk3fjUZo7/wYM914+DqX4EfDHgeF6gpLoCbDfJIH9Jhr2m/KMmZMZ/AuHX2HMGIOd30G5dkDv5c5LzGZw668RX8aYY8S/R8w3xa1pZivzIGIuiPGaBb6SIZ6KnxH2RXhe4Dseov1MLcKP4pDb/+JPCVqFEZu20T/ADA75XYZTUGMboMZOAfMBME8B8wHPcG36aJp5gRhFuZ2+u2HUkkPZ7+bXRAyUnaFSq6T3MZa8BgzMhMVFeK0n+d84RO8mVAMieEeL/wzPIKxuxFKMWQPw3A7LDyH1Skj9h8Asg1YYAmYZv84VxnDuqRxh8H73QhxycwBRJ9jRQ6xOfsVaA+/BdOp0CHSugf1Q/hqjn4Oyfwhlfw6YmaDTBbEgz/TXYM72B3jTfQ0Ybj72b8KOhuh5GDdcMJI0cPUDT0qIe3dDrDJo06lQujJglgCzAJglMEf6APSXQtlXgOUBYIoJBt5x4hJiH/ar8CbqhzfRS8K7QGwm9liHcH8W9+EQzb7QPEG0VoL6G/1vOBSt5XXuoPB3M+aDDp6BuPBZcdYMJ2pmEDO9QW6ml8PMJ2bC7wkn4eknoJ4fhXqGk2l0DTCVwNQAk7G7JNxqSe8B4fdyxjdVuHlm9qyS3CvhviGQe5fhU8ysiFLkO6ufMd/AzGzI4bchh67cs+jAZJwhBybz3Z2z+0bk59dEDllJS/qNxtVPzu6k6CwwX8BvWJ5JzecFJidW7v0UFEu4c/QKMDAHoF+GedQtPofk/gXW+Rn0QxuU62e591zQiuxvvwfyP+33QIx0IS2jKFpFqyma1tMGiqEttI1iaRftpu6gA3SQKqSjdIyS05PoOyklfTddQqnp++iplJZ+gJ5O6eluupsyiv9OXEuZJJWSL1AWSaPk65RN8qbkTcqhcCvclFPhVcyiXIovKRZQMxU1imbqYcVWxRFqreKXisvUK4o/KP5Enab+naLEq5E0IdmAZDOSFiTbkexCglaF4k70734kB5EcRnIMSR+Sk0jOIDmHZBjJBSRXkFxHcpNChUJSgESBREfRjAWJC+EAkhjCRUhKEZ6KZDqSSiSzkMxBMh9JDZLFSOqQNCBZSeHz/xSzHslGJFuQbEOyA8luZKsd/bsPyQEkPUiOIDmOpB/JKSRnkQwiOY/kIpKrSEaRJClKwiCZgESFxEDREhsSDz5jg/d4EC5GMhnJNCTlSGYgqUIyF0k1klokS5DUI2lEsgrJWiTNSDYh2YoEPeuSnUj2IulA0oXS6kZyCMlRJL1ITiA5jf42gGQIyQj6/yUk15DcoCgWDRMsClgZRbMaJCaEHUh8SCJIJiEpQTIF/a0MSQWSmUhmI24eEnz6D58BXoq4ZUiWIw61P4van0Xtz6L2Z1H7s6j9WdT+bBsS1P4san8WtT+L2p9F7c+i9mdR+7Oo/VnU/ixqfxa1P4van0Xtz6L2l6L2l6L2l6L2l+qQWJCg9pei9pfGkBQhQe0vRe0vRe0vRe0vRe0vRe0vRe0vRe0vRe0vRe0vRe0vRe0vRe0vXU/RUtT+UtT+0m0Io/aX7kaC2l+K2l+K2l+K2l+K2l+K2l+K2l+K2l+K2l+K2l+K2l+K2l+K2l+K2l+K2r8AtX8Bav8C1P4FBiQ2JB4kISQJJMVIJiOZhqQcyQwkVUjmIqlGUotkCZJ6JKj9C1ahf9ciaUayCclWJK1IdiLZi6QDSRclSj7MPIDCeXiNmCwEPAHwnYDvzMZUk/jfEL6LqUBhMV4No7/WwF+fA7wRhUWSVwBXAOYs3Al4FsSdiMIE8MX4bYbs4LhFkMp85i4cSh7GmrdeSoWo961Mh+JbvwAerduSOrwCSOokX0NhF1h4AedqDPDY65DDtcA/DvguwHfxmCvFU5+I7+IwpJhiVhLWngRcltIc+w8misJBvuyCNQ7fyVuOgv7DUA8PpHVIfCekyIUz8S8tJWfikxHJols/zPprKgxD2JxmuDxPytB5iQh3pcO7bq0EzIUmCJ8F/oeEhU7BDnMvlOWr6bYrwt89yuw5vIVOIS4asbFmAWhSUA8vEb3libT9olsdRA1/AbAS8P1ETX6d0P9tOrwLwmLQL8b6Y+/gnjb2jmRHVo2lalsC9kvA/iJcXsCTABcxk4FfArgE0l2UxkU5mLRzF8Qtgrh3ZdgheUH/Hga37z2Sx6GMkyEtjO/C61ek35CNud4Iz91dkp7/Ii66dSarB3I1WcT3+ReIfv5fxw/kxanx5AUhb3wZSf2NecOJTBvgtizMx+XDsnR4J9/HSiGsotJPOp9WbRa+B73bcesgnYmbJ9ZR9MReSkZfLzxbOFh4vvBi4dXC0cKkjJFNkKlkBplN5pGFZAlZsWyybJqsXDZDViWbK6uW1cqWyOpljbJVsrWyZtkm2VZZq2ynbK+sQ9Yl65Ydkh2V9cpOyE7LBmRDshHZJdk12Q05JWflMrlGbpI75D55RD5JXiKfIi+TV8hnymfL58kXyhfJl8qXyZfLV8ub5Bvkm+Ut8u3yXfI2ead8v/yg/LD8mLxPflJ+Rn5OPiy/IL8ivy6/qaAVBQqFQqewKFyKgCKmKFKUKqYqpisqFbMUcxTz0axtsaJO0aBYqVijWK/YqNii2KbYoditaFfsUxxQ9CiOKI4r+hWnFGcVg4rziouKq4pRRVLJKCcoVUqD0qb0KEPKhLJYOVk5TVmunKGsUs5VVitrlUuU9cpG5SrlWmWzcpNyq7JVuVO5V9mh7FJ2Kw8pjyp7lSeUp5UDyiHliPKS8pryhopSsSqZSqMyqRwqnyqimqQqUU1RlakqVDNVs1XzVAtVi1RLVctUy1WrVU2qDarNqhbVdtUuVZuqU7VfdVB1WHVM1ac6qTqjOqcaVl1QXVFdV91U0+oCtUKtU1vULnVAHVMXqUvVU9XT1ZXqWeo56vnqGvVidZ26Qb1SvUa9Xr1RvUW9Tb1DvVvdrt6nPqDuUR9RH1f3q0+pz6oH1efVF9VX1aPqpIbRTNCoNAaNTePRhDQJTbFmsmaaplwzQ1Olmaup1tRqlmjqNY2aVZq1mmbNJs1WTatmp2avpkPTpenWHNIc1fRqTmhOawY0Q5oRzSXNNc0NLaVltTKtRmvSOrQ+bUQ7SVuinaIt01ZoZ2pna+dpF2oXaZdql2mXa1drm7QbtJu1Ldrt2l3aNm2ndr/2oPaw9pi2T3tSe0Z7TjusvaC9or2uvamjdQU6hU6ns+hcuoAupivSleqm6qbrKnWzdHN083U1usW6Ol2DbqVujW69bqNui26bbodut65dt093QNejO6I7ruvXndKd1Q3qzusu6q7qRnVJPaOfoFfpDXqb3qMP6RP6Yv1k/TR9uX6Gvko/V1+tr9Uv0dfrG/Wr9Gv1zfpN+q36Vv1O/V59h75L360/pD+q79Wf0J/WD+iH9CP6S/pr+hsGysAaZAaNwWRwGHyGiGGSocQwxVBmqDDMNMw2zDMsNCwyLDUsMyw3rDY0GTYYNhtaDNsNuwxthk7DfsNBw2HDMUOf4aThjOGcYdhwwXDFcN1w00gbC4wKo85oMbqMAWPMWGQsNU41TjdWGmcZ5xjnG2uMi411xgbjSuMa43rjRuMW4zbjDuNuY7txn/GAscd4xHjc2G88ZTxrHDSeN140XjWOGpMmxjTBpDIZTDaTxxQyJUzFpsmmaaZy0wxTlWmuqdpUa1piqjc1mlaZ1pqaTZtMW02tpp2mvaYOU5ep23TIdNTUazphOm0aMA2ZRkyXTNdMN8yUmTXLzBqzyeww+8wR8yRziXmKucxcYZ5pnm2eZ15oXmReal5mXm5ebW4ybzBvNreYt5t3mdvMneb95oPmw+Zj5j7zSfMZ8znzsPmC+Yr5uvmmhbYUWBQWncVicVkClpilyFJqmWqZbqm0zLLMscy31FgWW+osDZaVljWW9ZaNli2WbZYdlt2Wdss+ywFLj+WI5bil33LKctYyaDlvuWi5ahm1JK2MdYJVZTVYbVaPNWRNWIutk63TrOXWGdYq61xrtbXWusRab220rrKutTZbN1m3WlutO617rR3WLmu39ZD1qLXXesJ62jpgHbKOWC9Zr1lv2Cgba5PZNDaTzWHz2SK2SbYS2xRbma3CNtM22zbPttC2yLbUtsy23Lba1mTbYNtsa7Ftt+2ytdk6bfttB22HbcdsfbaTtjO2c7Zh2wXbFdt12007bS+wK+w6u8XusgfsMXuRvdQ+1T7dXmmfZZ9jn2+vsS+219kb7Cvta+zr7RvtW+zb7Dvsu+3t9n32A/Ye+xH7cXu//ZT9rH3Qft5+0X7VPmpPOhjHBIfKYXDYHB5HyJFwFDsmO6Y5yh0zHFWOuY5qR61jiaPe0ehY5VjraHZscmx1tDp2OvY6Ohxdjm7HIcdRR6/jhOO0Y8Ax5BhxXHJcc9xwUk7WKXNqnCanw+lzRpyTnCXOKc4yZ4VzpnO2c55zoXORc6lzmXO5c7WzybnBudnZ4tzu3OVsc3Y69zsPOg87jzn7nCedZ5znnMPOC84rzuvOmy7aVeBSuHQui8vlCrhiriJXqWuqa7qr0jXLNcc131XjWuyqczW4VrrWuNa7Nrq2uLa5drh2u9pd+1wHXD2uI67jrn7XKddZ16DrvOui66pr1JV0M+4JbpXb4La5Pe6QO+Eudk92T3OXu2e4q9xz3dXuWvcSd7270b3Kvdbd7N7k3upude9073V3uLvc3e5D7qPuXvcJ92n3gHvIPeK+5L7mvuGhPKxH5tF4TB6Hx+eJeCZ5SjxTPGWeCs9Mz2zPPM9CzyLPUs8yz3LPak+TZ4Nns6fFs92zy9Pm6fTs9xz0HPYc8/R5TnrOeM55hj0XPFc81z03vbS3wKvw6rwWr8sb8Ma8Rd5S71TvdG+ld5Z3jne+t8a72FvnbfCu9K7xrvdu9G7xbvPu8O72tnv3eQ94e7xHvMe9/d5T3rPeQe9570XvVe+oN+ljfBN8Kp/BZ/N5fCFfwlfsm+yb5iv3zfBV+eb6qn21viW+el+jb5Vvra/Zt8m31dfq2+nb6+vwdfm6fYd8R329vhO+074B35BvxHfJd813w0/5Wb/Mr/Gb/A6/zx/xT/KX+Kf4y/wV/pn+2f55/oX+Rf6l/mX+5f7V/ib/Bv9mf4t/u3+Xv83f6d/vP+g/7D/m7/Of9J/xn/MP+y/4r/iv+28G6EBBQBHQBSwBVyAQiAWKAqWBqYHpgcrArMCcwPxATWBxoC7QEFgZWBNYH9gY2BLYFtgR2B1oD+wLHAj0BI4Ejgf6A6cCZwODgfOBi4GrgdFAMsgEJwRVQUPQFvQEQ8FEsDg4OTgtWB6cEawKzg1WB2uDS4L1wcbgquDaYHNwU3BrsDW4M7g32BHsCnYHDwWPBnuDJ4KngwPBoeBI8FLwWvBGiAqxIVlIEzKFHCFfKBKaFCoJTQmVhSpCM0OzQ/NCC0OLQktDy0LLQ6tDTaENoc2hltD20K5QW6gztD90MHQ4dCzUFzoZOhM6FxoOXQhdCV0P3QzT4YKwIqwLW8KucCAcCxeFS8NTw9PDleFZ4Tnh+eGa8OJwXbghvDK8Jrw+vDG8JbwtvCO8O9we3hc+EO4JHwkfD/eHT4XPhgfD58MXw1fDo+FkhIlMiKgihogt4omEIolIcWRyZFqkPDIjUhWZG6mO1EaWROojjZFVkbWR5simyNZIa2RnZG+kI9IV6Y4cihyN9EZORE5HBiJDkZHIpci1yI0oFWWjsqgmaoo6or5oJDopWhKdEi2LVkRnRmdH50UXRhdFl0aXRZdHV0ebohuim6Mt0e3RXdG2aGd0f/Rg9HD0WLQvejJ6JnouOhy9EL0SvR69GaNjBTFFTBezxFyxQCwWK4qVxqbGpscqY7Nic2LzYzWxxbG6WENsZWxNbH1sY2xLbFtsR2x3rD22L3Yg1hM7Ejse64+dip2NDcbOxy7GrsZGY8k4E58QV8UNcVvcEw/FE/Hi+OT4tHh5fEa8Kj43Xh2vjS+J18cb46via+PN8U3xrfHW+M743nhHvCveHT8UPxrvjZ+In44PxIfiI/FL8WvxGwkqwSZkCU3ClHAkfIlIYlKiJDElUZaoSMxMzE7MSyxMLEosTSxLLE+sTjQlNiQ2J1oS2xO7Em2JzsT+xMHE4cSxRF/iZOJM4lxiOHEhcSVxPXFzIj2xYKJiom6iZaJrYmBibGLRxNKJUydOn1g5cdbEORPn49tedA8O4beO76GHcQhf6qvE9xRE1RT+GslyKT6ToAU8gNcn1K3kihRO8ez30ridHcnUF2mT/w46rxP6XyXwEgL/FHARpOtL4wHJ22CnScAcz76axu1SOkf/ApEup19P4CdTmB5k0CpavC75GOBrCM/E3wGgByUrBAw6Kf67BF6YpbMuqSHsKEGnLkdHAfxD+Xke16XzkMob8GOjafs8xit8pPO1tM6TyenAi7Psp3hbyiY1wFTjMFkO9bYbh7e+C/UjFzCnw2HJBQKPZeskWcKOGuzQOToFoPO7HF5G4FohD1zeOH7sumCfx6+Czhwibg3wC3LsfxP4fYJNcTfgr4LOIFGu5wTM6fB8A4G/la2TNBN27KCzMUfHCvw/5PBOAn9LyAOXN56/Q7DP4z8AXkHorAP+wxz7W8Dm5JRNelD8R+gDX4K+8R/QT9ZB33hMwKCT4ssI/OUsnXW4LVJ2kmOgMy9Hh+ur9+XwN4n8zE/ngc8br3M+bT+Fr4LO36V1nkyWAv9uln2ex1453ibDfBuFnxmrysb4WUvj3wmYLcqvT2K28JN1sH3RFR4v/mT9jLgj4/CCnQD2qdFb8XmJFMZ9gA5IKgjcTOBeAfNxbxH4YdB5MUfnEQI/KtjneMk9OfpfIPAqAY8Ngv5Pc/Q3C3b4spSDzgQCc/mfQ+B/JvAZwianbxFwshF0XsnWSS4n8CrBPsdLHszRX0Tg5wQ89mfQfzNH/0eEnQnQjj+BtnsqG0vWE/iqgNn78+uTmDV9sg62L7rG4699sn5G3P8ch0/bERUz+AbfrlvtGMOJbh6zNQIGnV8nLxL4i2kdHkuGsvR3JR8EnX8mbH6HwM+kcT18oSUj3bE/EXYeEtIdwyVSSvCtzDO3jlL4ay3RNFayLwiY19EIGMYfXgdwXHIzU59WJp8Cmz8m7O8h8A8IHCLS/QnEDRF2vklgLwofYdB7X9Sd/B70qy8R+AiB69KY1x+7TMRtTOPKseYsPoDHfD6uBo+Hafz6X7LP67xH4J8L+uyjOfowzrAFaf5+8UOAo/DsbCDwnwi8J415/bE+Iq42jSvHZmTxAWZFOm4BngvxWIPnVOPb53iJjNC/TvDbcvTvBv7+NM+IX0bhsmTx/0e8lcHffP4ljEtbJbMFzOCvhfwyuVLQwXOSlE4GBh1JjLAzncAnCOwi7O8VMN5nRfgboHO3gJkXBfucDp/u3TmYy4OcsOMn8CsEFhH2v5XGjHge1Inu/yvm2uXu/xoW0ww+FVx/axHgawQGPonvT9FwiypDJ/kyoVOVY+fqOHZ+lq2Tbef/VrkYM4Pm6uL7bq2Cm0ErCXwjH0//kunBTxzf99YLmGXz8qAvuizwKYz1SZ7T/7T5EYVgbsaM4dEgxBoI3D0OTxO4k8DtAiZsVjI/SOVTVAljLI/xN3ky+eRGwJ2EjprAcgFzNpN3ovAZ/AyKuoF/Bt53KfxP2XzyG4AjBP9tAq8TMGcT7ny1MDEoC/YAtEjiBD4+Dh8g8OsEfkPAgk36JXzaH60Fav7fYpEW3mXPQHm1+JRTJk7uEXR43JKjUwn82hz+VQKXCnHBTkadM89n4+RWQYfDrDlH517gJTn8bgIHhbjYDip7EMr+4P9bLHobr6PRWIFnVm8zOwUsWUPgjwiM9U+PQZ1L/py/jVgZgf+F0PkzUc91+etZ8k0Bs0qCr0vX+du4n6D84K91vS1+V8DMjwUM91NSPNa/PIbHxm3M+zi8hedmj0quC5j9bBpzOu8k1Vk6KR6/YRl+Lb8gjZ8E/Vz+dvCTY7f++rjYb5PGykwdVIcOoi3+VcDSaBpzOt1JE+i8n8M/PQ5vyrL/adJic+J25sVa6cIsvjv5jwQ2gE4foYNb/DKRh8tEHi6TOkR5M/mnx+FNWfY/TVpsTtzOvJgrbwZPlPcyUV7u3TrIvIPDW9jn8xJe66Uwm0hj0BEbsc8wQyfFt0KfmQp95n+n8ZOgn8vfDn4SfFl/Zdzk/yIwm6UTYbajGcIhmBtoGTSiin/I1RuzK4UzdBYwUsR8Bv8Kz6fBeB03ng41wEpxiryPdx6BvyRgqZ3gQT95f05cAsMaP8U/TODZhE1Htj6eK2bGFbBoAfbdoTw/9Onwzff/gs6LDPaifxPvC4helPxYwCSP50U8XojjivohPwvxKb0U5vjkT4H/PcEfA/w48B4Bczz2zyP+cIqn1eJ+SOtDjCVRAWfw/5zC6L2A79Z95pZCwNh3it4RKwj+lWydZAXgUzlxr2DMfoPg30zhlF+db5dXiT0Ckr+QrcP5/DP8/IR/nl1G6N8g/PN/yMa8T57gSd87z9uz/eqkP5wVE3G/lsKormZBnUgFPDYJY/HfEfzPc3SWAR7K4UNQb88R/H+kMP0ocw491+wt/H2Sd5gfpbCoRfwS1rzVgxn8hWSefwbv1/BzhstMfwrz9bkn+RXMc34VXufrOBb2L2XgSjHM9rEPE+k/lOZDeO9A1ILjin/EFOEwhx+C9y/w1B/wDSBR/a3NGLPx/JjUwecUOSxqYbUpmwhXp/Hb4A+BsqO6OpLGRB5Qnrn3YxOUq0zA/NyVw/35dTL0HxEwKyP43+XXwWurfPYlKwh8hsC/zpvuAvE5PPIn/x50uLmfBHRoAUs+n8J0QPKd/DoZ+jYC9xF4T34d5grBzyEwafM5ArfmTXcBA2vSJB7Juxl4CySfgD4Jv86QxF8N3YNvGefD+Ew8h7m4JKbqYPysZDbn0yHtIL4R0p2axnuSXwf7diItR5b9PckDKHwW55NLi7PJ49QYdZ+wJ8iPFQuE8YrbZ+THLrmAyf1Q3g6n/+w4/ILsuNw+acY4eZbQ/022/thiIZ+8DjGu8mPgFGGPj8/Dh8J4yO8bcnv3z2XvG2bsFXI6pfl50ia575mxv1lL2HksW3/sO0I+eZvpcVt0mcbv0+qxbmg7vIa6PIZLvUd8iMBbBAx3TgHzcQlM1WE7okr643w6pE0y3Yw87ME3AdJpTc7R/2kqn1xayOaL6XTJPn+ZvpyO2yJ+AtZ3eI3TwjySxgvoFnjWMA6L8Xdv+nmdZwj9NEZ1+D7RH4YJvJSo/yfSdbtCfD1tk8RaMd5n2XLrLairYRze4vZMHxbOHvCYO5+QPiOB7H9MCXODj4X+zGA/zzL+mVpDpd/pPObe1z9P6SD7nxP2fDnMn3MYTO/nBlgFJew7lFMpv3qG74XwsRB+j0y/AeErIH01pP8kc22+Iv+8SJifZMwfZsNdYH6cYb1Eu3QI/RzPyaGf0JRE/aT6SYpSN6jRHEezWD+Fok1ik5j+lfnn5gH6DNK4Q3OHRk5RGqUmTEk0kzQPUC5NpebvqWKTxHQHVWUqNPmpr5hipvupZabPmqqp9eY/WwzUbgrfKKSRFCBRINEhsSBxIQkgiSHB84BS9O9UJNMRrkT/zkKCciyej/6tQbIYSR0S/J0Q7N9cg/B6JBuRbEGyDQlug93o33Yk2E96AP3bg+QIkuNI+pGcQoLGOfEg+vc8kotIsA95FP2bpCj4MsAE/E1DhA1I8G+RetC/ISRoTcgUo38nI5mGcDm+NY5wFZK5CFejf2uR4O9q4C//NCK8CslaJM1INiHZiqQVyU4ke5F0IOlC0o3kEJKjSHqRnEByGskAsoOeDWYE4UtIriG5QVESCgmLRIZEg8SEBL1/JD70bwQJmlFKStC/U5CgeYGkAv07E8lsJPOQ4N+Dwb+4spTCv+JDSZYjWY2kCckGxG9G/7Yg2Y6/YYb+bUPSiWQ/koNIULtK0JoCzQMoyUkkZ5CgOQcaAyg0J6ck6N2PfT+SmxTFovbHfRw9OxSL2h+v41nU/ixqfzaGv/eMBLU/i9of//I7i9qfRe3PovZn0UqbRe3PovZnUfuzDUhWIkHtz6L2Z1H7s6j9WdT+7A4kqP1Z1P7sPiSo/VnU/ixqf/Y4soPmUyxqf/YsEtT+LGp/FrU/i9qfRe3PovaXMkgmIEHtL0XtL7UhQe0vRe0vTSBB7S9F7S+dhgS1vxS1vxS1v3QuEtT+UtT+0iVI6pGg9peiGTBqqhtE2ALhcQKPF/74r2Jy//qXdXLt1OYwG7P0i8aLK/ribeT2ryvXp437yaVW4vDWH7I1EZONdeOEnM5vIfwgo2XJ9v3v1dbZ4bhtTa39H9/Wfzm8cRs6A7eh82ltHspk4l3x1RQdv0jJ6F8VVhfWFi4prC9sLFxVuLawuXBT4dbC1sKdhXsLOwq7CrsLDxUeLewtPFF4unCgcKhwpPBS4bXCGzJKxspkMo3MJHPIfLKIbJKsRDZFViarkM2UzZbNky2ULZItlS2TLZetljXJNsg2y1pk22W7ZG2yTtl+2UHZYdkxWZ/spOyM7JxsWHZBdkV2XXZTTssL5Aq5Tm6Ru+QBeUxeJC+VT5VPl1fKZ8nnyOfLa+SL5XXyBvlK+Rr5evlG+Rb5NvkO+W55u3yf/IC8R35EflzeLz8lPysflJ+XX5RflY/KkwpGMUGhUhgUNoVHEVIkFMWKyYppinLFDEWVYq6iWlGrWKKoVzQqVinWKpoVmxRbFa2KnYq9ig5Fl6JbcUhxVNGrOKE4rRhQDClGFJcU1xQ3lJSSVcqUGqVJ6VD6lBHlJGWJcoqyTFmhnKmcrZynXKhcpFyqXKZcrlytbFJuUG5Wtii3K3cp25Sdyv3Kg8rDymPKPuVJ5RnlOeWw8oLyivK68qaKVhWoFCqdyqJyqQKqmKpIVaqaqpquqlTNUs1RzVfVqBar6lQNqpWqNar1qo2qLaptqh2q3ap21T7VAVWP6ojquKpfdUp1VjWoOq+6qLqqGlUl1Yx6glqlNqhtao86pE6oi9WT1dPU5eoZ6ir1XHW1ula9RF2vblSvUq9VN6s3qbeqW9U71XvVHeoudbf6kPqould9Qn1aPaAeUo+oL6mvqW9oKA2rkWk0GpPGofFpImj+V6KZoinTVGhmamZr5mkWahZplmqWaZZrVmuaNBs0mzUtmu2aXZo2Tadmv+ag5rDmmKZPc1JzRnNOM6y5oLmiua65qaW1BVqFVqe1aF3agDamLdKWaqdqp2srtbO0c7TztTXaxdo6bYN2pXaNdr12o3aLdpt2h3a3tl27T3tA26M9oj2u7dee0p7VDmrPay9qr2pHtUkdo5ugU+kMOpvOowvpErpi3WTdNF25boauSjdXV62r1S3R1esadat0a3XNuk26rbpW3U7dXl2HrkvXrTukO6rr1Z3QndYN6IZ0I7pLumu6G3pKz+pleo3epHfoffqIfpK+RD9FX6av0M/Uz9bP0y/UL9Iv1S/TL9ev1jfpN+g361v02/W79G36Tv1+/UH9Yf0xfZ/+pP6M/px+WH9Bf0V/XX/TQBsKDAqDzmAxuAwBQ8xQZCg1TDVMN1QaZhnmGOYbagyLDXWGBsNKwxrDesNGwxbDNsMOw25Du2Gf4YChx3DEcNzQbzhlOGsYNJw3XDRcNYwakkbGOMGoMhqMNqPHGDImjMXGycZpxnLjDGOVca6x2lhrXGKsNzYaVxnXGpuNm4xbja3Gnca9xg5jl7HbeMh41NhrPGE8bRwwDhlHjJeM14w3TJSJNclMGpPJ5DD5TBHTJFOJaYqpzFRhmmmabZpnWmhaZFpqWmZablptajJtMG02tZi2m3aZ2kydpv2mg6bDpmOmPtNJ0xnTOdOw6YLpium66aaZNheYFWad2WJ2mQPmmLnIXGqeap5urjTPMs8xzzfXmBeb68wN5pXmNeb15o3mLeZt5h3m3eZ28z7zAXOP+Yj5uLnffMp81jxoPm++aL5qHjUnLYxlgkVlMVhsFo8lZElYii2TLdMs5ZYZlirLXEu1pdayxFJvabSssqy1NFs2WbZaWi07LXstHZYuS7flkOWopddywnLaMmAZsoxYLlmuWW5YKStrlVk1VpPVYfVZI9ZJ1hLrFGuZtcI60zrbOs+60LrIutS6zLrcutraZN1g3WxtsW637rK2WTut+60HrYetx6x91pPWM9Zz1mHrBesV63XrTRttK7ApbDqbxeayBWwxW5Gt1DbVNt1WaZtlm2Obb6uxLbbV2RpsK21rbOttG21bbNtsO2y7be22fbYDth7bEdtxW7/tlO2sbdB23nbRdtU2akvaGfsEu8pusNvsHnvInrAX2yfbp9nL7TPsVfa59mp7rX2Jvd7eaF9lX2tvtm+yb7W32nfa99o77F32bvsh+1F7r/2E/bR9wD5kH7Ffsl+z33BQDtYhc2gcJofD4XNEHJMcJY4pjjJHhWOmY7ZjnmOhY5FjqWOZY7ljtaPJscGx2dHi2O7Y5WhzdDr2Ow46DjuOOfocJx1nHOccw44LjiuO646bTtpZ4FQ4dU6L0+UMOGPOImepc6pzurPSOcs5xznfWeNc7KxzNjhXOtc41zs3Orc4tzl3OHc72537nAecPc4jzuPOfucp51nnoPO886LzqnPUmXQxrgkulcvgsrk8rpAr4Sp2TXZNc5W7ZriqXHNd1a5a1xJXvavRtcq11tXs2uTa6mp17XTtdXW4ulzdrkOuo65e1wnXadeAa8g14rrkuua64abcrFvm1rhNbofb5464J7lL3FPcZe4K90z3bPc890L3IvdS9zL3cvdqd5N7g3uzu8W93b3L3ebudO93H3Qfdh9z97lPus+4z7mH3RfcV9zX3Tc9tKfAo/DoPBaPyxPwxDxFnlLPVM90T6VnlmeOZ76nxrPYU+dp8Kz0rPGs92z0bPFs8+zw7Pa0e/Z5Dnh6PEc8xz39nlOes55Bz3nPRc9Vz6gn6WW8E7wqr8Fr83q8IW/CW+yd7J3mLffO8FZ553qrvbXeJd56b6N3lXett9m7ybvV2+rd6d3r7fB2ebu9h7xHvb3eE97T3gHvkHfEe8l7zXvDR/lYn8yn8Zl8Dp/PF/FN8pX4pvjKfBW+mb7Zvnm+hb5FvqW+Zb7lvtW+Jt8G32Zfi2+7b5evzdfp2+876DvsO+br8530nfGd8w37Lviu+K77bvppf4Ff4df5LX6XP+CP+Yv8pf6p/un+Sv8s/xz/fH+Nf7G/zt/gX+lf41/v3+jf4t/m3+Hf7W/37/Mf8Pf4j/iP+/v9p/xn/YP+8/6L/qv+UX8ywAQmBFQBQ8AW8ARCgUSgODA5MC1QHpgRqArMDVQHagNLAvWBxsCqwNpAc2BTYGugNbAzsDfQEegKdAcOBY4GegMnAqcDA4GhwEjgUuBa4EaQCrJBWVATNAUdQV8wEpwULAlOCZYFK4Izg7OD84ILg4uCS4PLgsuDq4NNwQ3BzcGW4PbgrmBbsDO4P3gweDh4LNgXPBk8EzwXHA5eCF4JXg/eDNGhgpAipAtZQq5QIBQLFYVKQ1ND00OVoVmhOaH5oZrQ4lBdqCG0MrQmtD60MbQltC20I7Q71B7aFzoQ6gkdCR0P9YdOhc6GBkPnQxdDV0OjoWSYCU8Iq8KGsC3sCYfCiXBxeHJ4Wrg8PCNcFZ4brg7XhpeE68ON4VXhteHm8Kbw1nBreGd4b7gj3BXuDh8KHw33hk+ET4cHwkPhkfCl8LXwjQgVYSOyiCZiijgivkgkMilSEpkSKYtURGZGZkfmRRZGFkWWRpZFlkdWR5oiGyKbIy2R7ZFdkbZIZ2R/5GDkcORYpC9yMnImci4yHLkQuRK5HrkZpaMFUUVUF7VEXdFANBYtipZGp0anRyujs6JzovOjNdHF0bpoQ3RldE10fXRjdEt0W3RHdHe0PboveiDaEz0SPR7tj56Kno0ORs9HL0avRkejyRgTmxBTxQwxW8wTC8USseLY5Ni0WHlsRqwqNjdWHauNLYnVxxpjq2JrY82xTbGtsdbYztjeWEesK9YdOxQ7GuuNnYidjg3EhmIjsUuxa7EbcSrOxmVxTdwUd8R98Uh8UrwkPiVeFq+Iz4zPjs+LL4wvioPHE/86Y/ouGZzh4O96vU5gRwqLG8T4a90/uvU0xsxHAub4JP6dgAb8K4xpHv/aQcOtfwD9DwTM8YR+in8PePwbD88yIvD/nsWh+HAadzN6SkQ/koSTE8xzaf/jZfw1Fw7T7zANsEf4j/jEA/YPcZgO8OeMvwRxNxD4TwTek8Ip/bH/IOKGCL6B4Esh7oq0nXf5vSWMf8Ofkx7HPsfz56Q5/esEvy1H/27gp6V1uvk9sy9D/dAC5vfMvgz638mvk6FvI3Afgffk1+H3zDh+DoFJm88RuDVvuty9gseTvyMw/p0Y7h4Ch+3A25ObBJ64n1BM3E94HM76g4+bfk84a5iB546Dc/Q5/zjVIpxBTGHga8fG0vgL+G4Pj48n/RR/1jCt/+c0hrNQ1J6xl9MY/N25vEg7Nkzx54GoPfgOG382SIvvYHBnSihqrJFKnbGIEXt1FM4D90zRl/Czxj87ci5vkssU9qdPTeNnx/4lL79n7C4cwq86VYy1pPGzY2Wg89t0njnMlSWH58rC3SnlypK6Xwpl2YP3sLl0ebwH5ycvz+UH79bcw+dnBfBl6bLfw++pAB7DO0zc3mTdrYlC/YyFCewh8Jep1P4laYca+6e0nRR+FfC3iTq3ZWPYg7yHONtB4jz5ybF5z9gOKrUnyvN8Hr6dzmdGHnIxGZesEzJdtoLQ/022nZvPpsuS0iHyCftqKTycFbeOuI9aR9x3rbslJfgCAssILNxrzbBD3GutI+611hF7wHXcvVYeC3dZ64hzORk4Nz95bN6Xrs86Ys+7jtjzztSvIPCc7LhknWSke5bQ/022PrG3XUfsbafw+wQeFjDsJdcR92PriPu3dbcKCN5KYCeBhXu2mXaEe7Z1xD3bOmIPu467Z8tj4W5tHXFuKQPn5iePTdi/h/31OmLPvo7Ys8/Uf5zAK7LjknVCpgt783XE3nyGPrE3X0fszaf0lxL4CUIH1wacT+Jxaj/4+1R6r5S1CpjT4feGRwl8PluHf744O9x9clWODtfH/pjDywhcK+SBf+6A55+17xO4HXTmEHFr0uXNtM89g4eI8rYTZWkfhx/N1uHPzJFlIfLA7iDqsCwnD/cJeeBtPiHE5crF27FmlyvDDqd/aRz+iey4/DNO5nmE0P8wW59/xg8ROkQZx417L2CoH/iFzlQZh4l83kvwbxD4x9k6Y8cJO7Arj89vZen0At+Tw/cT+Zko5IHLG6/TLdjn8TTQcRNx48CXZNtPJoD/FlHeaURZpo3Dv5Gtw5UroyxEHvC3NtL6H+eUcVjIA69TIsTlysXj4exyZZTFnb9ueb4kOy7XLhl5foXQ78rR/yJRV+7sMo4bF/fD1PwHMD+PgnGMn7dgPjWP4rCHwNw8ypplJzV3+j6B2ylhzgA6/DyKwyeo1LNwD/G8kzhPfnJspuZRTwg8n4dvp/OZkYdcTMYl64RMl51D6H+YbYefRx0idIh8wnM9Xtw6YhxOzaO4tpASfAGBZQQWxvMMO8R4XkeM53XEWJSaR3FYGMPriLE6A+fmJ4/N+4T8E2NvHTH2ZupXEHhOdlyyTjLSHSH0P8zWJ8bYOmKMrSPG2Hxx76WEuQqHYc4Azzs/b+F5K4GdBObmUcM5du4Q7PB4GiXMGTiddQTm5lHfEuzw+gTOzU8em9w5yBKB5/Owgsgnqf84gVdkxyXrJCPdVwj9rmx9fh71LUKHyGf+uNz6lL8LsYd9O43rpDpKuCMBOvg+D1WHz9Xw9yX4uPj+T17elGn/dtLi18vwrs/QH8Dr5Ty4TnonYROerCSJDaDzImH/94T+Lwg7yiydSijvHvDpZfJPj8ObMu1/qrTYLP0Bdk1enFneNRCXxEJ5K3n72G/An+lnifP9UOfdpA6UdwDaMZN/ehzelGn/U6XF5ujX58fSmmwe3+9KYwPonEzbr5R8QAl3zH4hYKjzy6QOf5/tX3P4p8fhTVn2P01abI5+fX5M3GfjebjPlsIG0DlJ8ffDOX9Oqm/geTuP72F/J/QTTgfa9x7OX53BPz0Ob8qyf9tp8XP1jLjsirw4sz+vIJ7fFfmeX2TzXwn9nUR+fpelU8mPV605/NPj8KZs+58iLTZH/zbLm35+V2Q9v6BDM/CdtdT9VQlxbzabvx2cujf7V8Xl781KiHuzpI6CuJeoIO5DZvO3g1P3If+quPx9SAVxHzKtM+45+BYm73n3jPPxC/D5eB6/Lf5PAl9PYYr7XmHL2PcI3AgYv+9iPM9h4MEfVUvgp8ceAR3uHsg/pfkWnn9V4AHXjq0j7DwyDl6XFz9N6KTsnxV0wG+WJy74x1J4WMD8XYtGAnP2ue/TzUjzN3j+DwLP4Qw7jxB43Tj4kWyb3D0QPm+P5Y/L3VXg8RMChjltqi3WEW3xfaIt1hF11U60RTtRV+uI+s/F6/LipwmdlP0Rop4/zB93XJ17hbbgMWdzIlHn9xL1Nk3gOZxh5xECrxsHP5Jj8xWinrvyx82vw32XTfx8sj4vvhfvv6T5/LiJxGNwfwOf3xdX4TtdPE7ZzMYp++WEzWzcROIM+7so4fti+Ksl/PfFxr6Wxrtw/aS/7YVvxvLf88I6HKaVoMN/Iwl4/ltFYIe/cwKYv3MC+Br+Jo7oBewXFT+A7wIxOnxnRvwA3ttCGNXtWCP+3s2YBn+bCeF5gHU5fBqLD8AvmFrwXh7CQfjlvAdxqRnUW8Qj+E6LuEl8ALAF/VWEv/vAiOAbED1wt/N5/I4Qj8D9+ZEcvgnfS+H0OczpiA+IfwM28R73AfoSxnivUFzFWNJ8FT0XsH98O2RaJGaMuH4kdlw/jBHXD8KofiQ0Lq+kHJcX4SD+BVNcXkkcl1dSjssriePyImzBIS4v0m/ENYPtM7/A9pH+OzjM5pkhnDden8OgI9Hh8kqW43JJdLi8kuW4vMw+BlLBPLMPl1eiG2sb305GWgQWXebvL30p1X+4vVTeL5fyBWGc8sN4KcGXgvk64s4V7x8AHd63IFlDCWtnDnPr1g4qvea9rbtbxH0nFjxvvA8BfKS8TxIw57vD5yLScUlf5U3Qd//FMn7xNsr4RaKMPUQZe4gy3uTLSFMF+iX6JyhK36DvoBj9j41j1H2mGlMNvdH8kHkR/V3zYvM36BfNT5tX0z81/9Z8g37tb7et/nbb6m+3rf522yod/u221d9uW/3tttV/k9tWVAmVQG/wCkqGwgmUijJQ+HxfNZ4hiqpxDkSbxfhG/2bIDa3eosYrRqlGpVFrNBqtxqYpMZkoKbLmQILeMFQE/X0S+he9YSj0hqHKbrtXt/wfgeRPpQAAAHic7RptaFTZ9dz73ptJZiaTyWS+v/LmI3GS2jRmTYwxdTVN06gxzsastSLWfBjTNKZhtGk2FStbEZEliMjSioiIlMUfEsIiQUREipQ0SGllEREpUkRExIawSAjdnnfvmyTG+czXdksY3rl37vm855x77n13BggA6EiL8AK0rdHWNljbGj3SC+fbP4n2wLXDh34VhfuHo4d+CX/rOtQWhec9rcd64S14QKzf2ixD5c7GnyHc3VSH8ONmhE0A33wDOiCQBXrIATPkgwWsYAM7w2SDgI+CMamY2DioHHkz4yKOKTgRPwbIBQfy0Npdu2Uw7W6uRciwGqCIl1SKGA/M9N7Fo2XbfoqW6xiOINYGwrZIpAHWNu/aKYOtpXmHDDUMm6Vy6pDXyLiVUYnJmv3OqbRzqJztrT3H4A8MjiuQiAwa21uPHiKV7e1H+kgNg/UM7mOwjcG+jp5fHCb9DB7vjLa2k9PYbSVDDN7q6f31EXI32o7S7jP4WoE0EEU03Xf0aNl62omwgvYhrKKDR39ztIueOoZcdAjd4QAfFIAMfghAEEJQCEWwBsJQDN+DtfB9KIUfQBmsg3L4ANbDjyGCPK6EPCVxuSpUPgE9k634GXNgVsJ8fTEuhYMgD7CHoE+VfMhhHjVhTvA8AjauPJKaU+htRm9l0MD4d8FH0MzolOgB8lXBRqiGTRjXH8Jm+BC2wFaohR9BHdpaDz+BBtiGmdvMZOgZ1GZg90p6VURON64/L5vpdtgBjTO9naxXCRtg9ztjSpbvgRtwE+7AfXgAX8FTeA6v4S3REAvxkBApJ1EySIbJKHlO3lADddAiWkaraC1tpC10P+2kvbSfnqAX6A06Su/RMfqQPqEv6CSdFnSCTZCFSqFBiAh7hTahW+gXTgvnhEvCl8JdYUx4KLwSJoVp0Sy6xIBYIpaLNWKd2CgeFPvEE+KQ+Lk4Kj4Wn4mvxEnJKDkkWSpDe9Fq8TxoiNKOqe1jIGz8pYqf4K1E+bhkVlsXG6dSQKpiPVGqk/ZJfdJn6reL0rB0X3rGKgSR3vBWM4xYAqJmUqvTFmlr2TevNqKNai9q72nfZBmySrMiWQNZV7IeZH2dHcrekt2WfTZ7JPth9rSuRLdXN6i7qhvTTehlfZP+Uz2XRvTXWOvQj+gf6N8YHIZ6Q5fhnOGOYSLHmFOWszfndM4XOWM5E0aXscHYb7xufGqcyvXkVnHu3BBrLbmbcztzz+QO5/49d8rkMdWZOk1DpmHTI9NUXiCvLq8nbyjvZt4jMzBqmjdptrGe3hw2R8wD5ovm2+an+ZAfyK/L78w/gziswvlD+dfzx1lfzH9hES1FlibOb+m1nOX6LVcZnlruWf4FGoo4K7X62BixlqhtlYqpt7apI4Nqe4ZLsV5jFFnWEetfrE+tUzaPrdzWYOtmWJ3tuO2y7ZbtK9srO7WH7NX2iL2Ha7V32U+ovXP2ES7TPsa12Z/ap/iIw8zn45AdNY5mtb/fEXWcYZTEcZ7P0fEnxz3HI8ekSjHtNDvDXLqz3NnALXS2OLudJ52XnHecD50vXRrQCLh2XGZXqavOddB13HWZ63R9obY3uQTXn13/VEcmuHy3xu1x8yhK7gZ3h/uk+5J7hPvXPep+xXqCx+aJeD5nurM9Vzy3PY88k16Td623wdvhPQkaEWm8p7xXvLe5Hu+495nae+0TWS/bZ/IV+Wp8zb4u3wnfBd91311uie+O2o4zXVm+x76vCxwF6wv2FEQLLhQMc2zBbbUdU9tHavucr6GCSRlzSUI/yqU8mnINs1crb5cPysfly/KX8pj8nHlKkif9Jn+Rv9Z/gPvc3+c/7b/qv8M4JP+4/5n/bcAYCPF1GyhhEo2BusC+QHfgdOBSYDTwIPAyCEFPsDzYFOwInuQUwWPBs8GLwZvB8eCL4H9CrlBZqDHUFjoRuhDCeWBxICG+zmhoJPSYzyA0wfOrEArDhdsLTxWOFlUX3VzjWjOwZorThveHo6DRInd4gPFI4c/CN8JPim3F+/n34svFd4tfl4RLerGaElDqi1E5VbA6Q3GPcGCNBqzR67D3AX6cWKcrsEJvwI+b7TgerME7sNbzXc2orGbWI7gnkZndbu74Rl7FQDNdhTqI8A/hCaNTKGb1E3bGgjh2xXCaaRfj/7cwlUDefL7EozEbzWnS4jkNrXXMGec4Pqrg4T3c8usgcBexOjiPZwoZ99oyjMEW3PsjsBcOQAd0Qx/0w3H4lPwe5VRALfkdazeRQdZWkwHWbiQ9rK0ibazdQH7O2nWkH+VvJCcR1pJPEFaTVoQbyEGEFeS3CDeRAwjX4X5MUbtykrRgjgQgTMZRRi3K/CtrK8iYIgU+ZnQtCj87FaFV2NYijQFPDGXslGUEC/mI6YwwnbsUncpeRv6o2IOPBgzkFqNgkJ20ylHu1oR+T+bhheIonthcakR978VGoRCQy4Ox4bkeikOTGZ3IzlnK6Y2gboJnq/iUsVyzMOvJgmznGsxI6UpAQZnVihaKtie2mrD8tWDPk5SOa1L0CmyOqWa3PFIT+yy1R9K1KX3bU0Up3Rhk5oVMqVd6HSzPesmMWlJjF8a3Gx7PsiT0K6VBaeNVP4o5bYmb1QrOjNYkzmpQ61+qbAU1E0R1jsln923qVbJHmvFtOl79rvpv6Sxbnhksf9xWPtYL5+YYTgUJKNKt90u3c6xKWpW0kpIERuEDvovFl5H8vcuCNcWRslalT2eesWmVIjUFP6vwd1zlLlOv3gXMPVma4mBj0efxiEX/fZqV1DK7N/EbjUSUS2GTQhGKQzFfUnoxSi+3k+9WxnkrMLNbjcW+f8a/KYlvsfLLiHLHZU1yBk7f8mT1JXV1ykRTammzUYxlYPxYpvO+nnhWyd97M7lDS/2OnIm0xFZlEmWAxLc46VicmiJZpi8mlzK/L8wk+zL14dLeq2UubWXn9V2pIYvTlLwqZKpvpW1ZyHpPVukWUm8WommhPszcQ/FHNXPulspUC9+PyLvyF3bjNXt+cuH3UiiHyhRcMW2cT+FQzggi8lXDZqhNgzv1OlpYDqzilmYvXh1NNLp89fN/mzuT2pXZqEu9T0v8npGaYrG/Ia+eBZYqI77tfXMlMjJxvTDMyFrqWP1/c6x6dKk5EvlZZJL4b7PJ7p1EtgL4+3T6q3/p5ANoZ36LjZ0x0zuXAvuf1NzTczwN83ny2bmXn1/rYTv7d+4e2AcHoA06oRt6IQr9MIj0J9KwItOHW1AG66EKamAL1EEDNEIEWmAv7IeD0AFd0AN9cAwGUs5mIbqNqqfi6ydowVLoiEUynp8XM6vV+KVTPZU22X/YZu++lbH5d9rKeUBmb4nmODTzqZU70QBmVCXMvRONRz+fU2J37KXoR+VfY7Y0eedLUd6elX+rVWMkmmDu23O6cuLd6ZtUP8X3EEDs1l+e+aU8uTzLHD+l7yFgfpnrp4V4CJhX3vXTIjz0X0zoSdkAeJxjYGa+yTiBgZWBg3UmqzEDA6MchGa+wNDGxMDBwMTPysTExMLMxPKEQe//IQaVagYGBk4gZvANVlAAUgq/Gdm//pvMwMD+lTFXgYHxP0iOeTsrH0iOUQIA78gQaQAAeJxjYGBgZoBgGQZGBhD4A+QxgvksDA+AtAmDApAlAiRVGTQZrBkCGIIZohgKGEoZyhmqGD4zsjKyM0oyOjG6MEYzVjHWKAgryKmefzj/N+P//0DdIF0aDDoMDgxBDKEMiQxFQF2VWHXJAnXNA+n6//j//f93/9/+f/3/tf9X/5//f+7/2f9n/of8d/7v9N/wP+d/jn+f/l35d/mB7QOTWy1y21hDoS4nGTCyMcC1MjIBCSZ0BZCgAfqfgRWolp2Dk4ubh5ePX0BQSFhEVAwkJS4hKSUtIysnr6CopKyiqqbOoKHJoKWto6unDzHDwNDI2MTUzNzC0sraxtbOnsHB0cmZwYXB1Q2f09zJ8xEDMHoYAhG8MBARhE89AC+JS9YAeJy1lNtTTWEYxn+72ppplIgbN1z6C9waMy5cMuOKHDPJoURqVyoUUorYyqHsEsqxUqnkECGnhuSiGe6MGxcyxoxpmmkvz/rWPtmjrvjeWd/3PM/3rjXrfd5vLYj3gd9L5FjFDnI4qDhKNV4G+MQWyoTO00QL1+ngCa8Y4x8Of4E7k9mxvcwiBaxJ65u/RVefOylC8YqlxC0OK1ayNR6ljfu9VrK/b9Y8Esy9iTGjUn+6pqzJmGU2t5baPKZceI6540e8z9/ub43yYDVrWUcq69nEZtW/lQy2y5md7CKTLMOytLdNc7rYRmWlKcvG4azdZOvayz5yyVNkC+cEmL23x/BcPIp8CihkP0UUB2aPUYq0U2h4vq4SDqgzhyg1KLg6ShmHOaKulXOMihlZRQhVcpwq9fkEJ6fF1X+wGsUpTus8nKGWOs7pXNTTEKWeNfoFfDTqzNh7tVIaDbJ3HzDEXdpop8d4mSbXHEeCvqQbD7PlQZEqLIt4Y8c/T8itEtVu11YZqDRfemnEHXkBH+3MMmU6T3H6YD+lOMqJGtXg4HBFDqs19YfVSFdmUoN+NEQ4U2+YjaLV6XAdF/UFXtJsu2qjZmEHNRocqftCuU2GX+YKV9WLVoOCq6O0CLdyTd/2DW5ySxHGkchZ27htOtfBHTrpolud7KGXPqPPtPc3vSugd4aUe/RzXyfkEY/1pxlUBJWH0gYC6jOjOXyQp+J2lsOGeKE/1GveMMw7nou9NfNLsRFG+cCYK1HoPV81TzHi/kISy8HdL58b2KD4j8O9kAU0WROWx5qIXUm6a41rWL42y5Uql0v/jdBwLSIh7jPz6bZ+xaZqXTL10Z3hb7a+s8I99zd0mYQweJx9Vstz28YZX4Ck+BKntMd1NINDFt2AIw8pq9OkiaOoNkoSlGg1iahHB2DsFuBDkfJU2k6mzbQzvLT2wO3f0evCvlA5pTO95n/Iocf4mLPy+3YBRtLE5QDEfr/vsd9+j911h//4+5/++IfPTj/95OOPPvzg5Pj9o+lk9PvfPXzw3jDwDw/29wa7777z9m927ve3t3pet9P+tXvv7q8239p4884br/9y/fZaa7XhvCJ+9vLKjWv1n9SqlXKpuFTI50yDtTzRC7lshDLfENvba0SLCEB0AQglB9S7LCN5qMT4ZUkXkkdXJF0t6S4kjTrfZJtrLe4JLr/uCj43hgMf4391RcDlczV+W43zDUXUQNg2NLi3ctzl0gi5J3ufH8de2IW9pFrpiM60stZiSaWKYRUjuSpOE2P1rqEG5qq3kZisVKNpZc7xooncHfhe17LtQGGso2zJpY4sKlv8hHxmT3jS+ir+57zORmFzeSIm0QNf5iIoxTkvjh/Ja015S3TlrS/+t4IlT2VLdD3ZFDC2s7eYwJAFpy54/B2D8+L5t5eRKEWWnPp3jIa0xEWYwM/GDL7BQ6zPtsmXJ3OXjUDI2cDXNGcj6ylz15uBNEPifJVxfnpInFnGWaiHwqZUeWH6fH68ImcjvtZC9NXj4AGfy1wjHI2P6RtNY9Ht6rgd+NLtYuBG6Vq95OfrkI9CLOKEwjDw5bo4lTdEWwsA4JSDk31fqaRq8kZHsnCcasl1r0t+cS8Ou9pBsiUG/hl79fyb5DVuPXuVvcYC8kPe7CApDS/2J0fy5dCaoD6PuG/Z0g0QvkD404CyJOry1jeYzlYzKi2s7Yp0JkwrLzol7ptWLqBsAeA9/In2Jhh1pEuRlNH2JvcNi2VimCWVoNElOyByTmebWDlS7WxbdmDr3/9xyUp9KjiydMFWHcDCJz3PC13T0uTQLe5NuxccvGS0kDqYWvtxP02KRToxNEqUzu2MlXPQucBMmFEQZXGFS7bLfTEVgUANubs+rY1irfK7sy92BkNfZTutkoNLlObf0ZRkNtgZYXZQg72mlaVV0VuKXpDbV9j9jC3IrzieJCznUClbiaEGhc6TQL7bDIQcNYVNfq61khJbtg/CDnq1h+1O9CLB67wXR/Pz2ShOXDc+9cLjDfRFLPqTWOz7m5Zyfs//m/UFzX2d7Rg7B22YMlk7EcbjQeIaj/eH/lmdMf74wH9qGmYnbAfJK+D5Z5wxV6EmoQQSwYkgS3sgSkreOnMZmyluXgGKHs8NprBShhlsPDc1VtcTNdRELjPByWuOm0nngZU0NtPSq6l0CZw6cb5kOEiYYupfwijAbqXgltyyu2zWTISUoKdAvoRs2WDPlo2aYSWwuafguTFLyq51piztpZIzSBI2W2DwnMQuGMJ8euGHP6zgcOg/W2awr/4h0aYfqnDlGDWE88TjE6q/vwbHcRjQ7sFuolbxGNIQd5k0xV14vLQsK2LallXRJvwe4fc0vkR4EZVv3DSQbNp041BgI0bH+MwydK/lyCSfn58f+PbX1vPARi89wDv0ZbmJw63g3IfcFr0h4C05G0fkBzv0Sbfo9McB+jIzCJG+LMNCObUAiZ7SoX6D0hi1Fgk1BIytYxbIoEmT+ieB6te6ZNtiQy41tM1CgyZaD+Lr4hdq80GvV5xH9CnDN7bva8QCickCHaTiMjwfC7DGIdc1so9e1odFxdLIFHt+vjFVb8VKmYyWlXOqtYos34ZBPDSu3qY9p+AUg0A7r6hHqQDmrssqPGpcCGWqgOiA1Sdf8DyCqyT6HzIzmLM98WdsneS0slQEW9acfoTTTetXgYg7mXKJNsFqauO/Gi3SypcRd2wJ8/N/i7/YF37YO+j0o/pj1hkalQXxVUC+11xrla6iNQXHcan24wo6XqXa4qtA0xnTqYAvFZyqN+7RUSnuJ+Y7TfU11De+L3CCmA69uOjk0D42nwQkBZd31V72QiHjghAd08p4XH8ro4yU0smM5fuXyeMF2aMXl0Hntr5DYCm016JWPrDkR6jMTIQywmNeFxuC/pTyFr0hkrRoC5Q/qo6aZjbm/gjFDoO9MO7FdEUdR2nY0pnkJ81LJtEXBooHhmg5crbLw4CHuJoaA9+2LXQjvvwI91QR0VGwq9ezO1RXlSimEme4qQSWLOJgOoqmwsYJImkH0tEnH/Np2zArjkUsVd/2IAzzDbRdnz54TpsimtIV+ohu0FOl24O7KjpkzfIEenkKWMUSgcPWN6K/cUwX9IdhE5G4Fl+P+ZsxtuCHOD3yjfFvQxxVdCJxlerIAoUg9IkKYEgLlh0S1C1A3nzcTB4WnR8Q9Xza1MIlZRWe7flyNxNR/USDz5rSfOkOmLR4Y2/oZ/tUjth9hNdFVVmkzaV54KfpUfp9UrWyhGk1IOoMSftrcdpk59ADCzF9If49a8enBQAAAAABAAMACQAKABUAB///AA94nLS9B3gc1bkwPGfKzs5sm7K996KVdqVdtVXblS2ry7IkdywbdwwLLhQDdoDQ0iCQhJBAkhuSm0t6iGXJFjg3kP83JCQxKY9DGhB8c5M4JCKkgQFr/Z1zZna1lm1Ivv/5JWtndnbO2Tlvb+c1QRI9BEFuY1YRFMESqUOASHdMsfRLc5lDGuaFjimKhKfEIQpdZtDlKVbzm7MdUwBdz4oBMRIQAz2kvxQGnyxdwax666s99AmCOHeO6Dv3ArObaRJ20g5CIN+X/2OBQOcUTxD4vI+uAweUc/gDiLtKXwR/Zz5EhIjMN+9Kri1YKEEHRijBhF70BjBMWXy6u4h8GqSzyWSyod41hd7b8+n6hnVAQ1rMks0LjCAUTJGxFNXU2EW2dFHZjJcEf9k0uekyBhg9Dskp66nm8Va3LzeeBZzgttrcAslseba07vmfl9b/QC/qGFKjZXb85Bcv7t37wi9/upPWaCgNLyjPeDN8xj/AZwwQS9EzPk5I5147DJ9SmoVHk3KcQc8qEbPnnjoCPyGcvPLMyYz60OiC+tBmI8kaKfjAoLmlWWpqJGPRLhI9sc0qgT+4W8eaKb3slJweA2A2bNy4kSYFt83iFrXkzutJx94Xf/GTHYxWQzI6Uf998MWfPw+++Cwn8PB5NfSJ0ih83prSS2Af8TLhIjzoead0NjchnDwBH+OwrgDP7cJJ5wn4JBH4JCaAH4VskRHoMNz2aYw28f2MQXbIoo0H9F06e9jhCNt09/kaU3WO51heS1GsXgvk21x+QaMR/PA7l4FpMkV2EibCj75zmmB1czSRngNp9L3TtG6uSBP2dBIDQBMKBKNNjc3ZAPw+MiWJpY0S/AGf1xo4BrwZ8/qiUa9GdMJ5P3HuDXA1XIuOSKB5DxEaBGI9GNFw1DCRPwFB/B20MK4A39rz6ro0IWX+jBVcne7sSKG/q/vSqWXwT8EpKP2B4plvExbChucVGCKdhhOhE3sa4cmmAgYo5MR+iTaYPRZHQKI15CRtkL0Wh1+imb8aTFqaNcgGzQGDiYNwMRsgaxH95+aop5kAIRNJoMOU7YhLICGCqAFE9SCqBREW1FAgQYI6uKJCxESOXF4HzHYBjJgR9ZutBvjCw5Wa/ZCizHZ0doysg0/vP3f6MLzNr5IfPL5y2ICPrx/W4+NpBKGwH/hnyboCx/uJeqJAUDwcUODgiDQ/ypOQVn+M3/EC/G5EuQUenfAEX1frmgX8lGkiAg+HmNVEfi4/J0ogl0unIT1PJieFU5NJ9COcwgdI4vCi+uM6ZELDp4umCQZNMFWEM9jzyXxSpX4E1jK1sY0pOhQ0Qj72wvddNPV0+urH3nvzozuS9cXHbjsAj980uJIdI/Wrruy0eLq397eu6ozbOPKDH3/90OY1X37jkQfewMevbX74hlUtjhX3fKv4kR/c1hZeunHfXQjP3yAI6jOMjUgBPcZCOOwFYQ8Iu0HIBcJOEHaAqB1EbSCBsSP5IWDrESwMCCH1gEDAJxKzCsgTKsjx0YCPGOTweAZJhMQsKRaMXjsaZNehV504e+5lNAQeTx6Gc8LjU2iqqutPoSlEjBw44hERiLI0C/KHQ+MJYRawhzQrIQIy+XlI7ArUkyeSx5PZv+LTpzHsIZVNVn5ch+VCCM0wU4RTaNAcU0U4CcRBJp+ssD5kQhUPAZE1ghTAwjOikLtFRK/UZzS8gZ3fyOp1Gg1n0ALDm7LNyFAaHQcStF6yS3a/pPmj1sgxPbJTYFnBKUtOkaN+8XGeNnhtol3Qa56kaBrQrE7z9n0c5ul9ECcPQ97oIr6PcWJINIOkFyQ8IOoFBQR8GwJ+AVgRN1ixGrAiYFohOR/JRuAvkVMxknuCvJXQKSDUQZAWdCYE9Nac35+DVJg6krVqUhNCbhbEy3CUcrk5MZeGByg8kqeSJxBZY0LGkJxEkHQdVaZIoTkKXFGZRYOmWQAlnCGpTLQYoi1yF1RFKRJRtkrtGgxVLHGR1IMA4EzcfIvRYmIp3qR/a82unORuWtHYubm/Qc/qWJpktPb2tVe1b7x3Q8rae/fuE2RGa9Ixg5Jb5ljBazV7bTYD4Dd89MYtyeRIWzAYD2olr8VkFYyWcMjetOHmZV0H7nts3/Oc5FJk3k4ok+6HcF8L+hQ9th6C2o1AvR40aCEwG5DgacDwbkDwbpglmwr88ono8uV2GYxA1JwuROEtUT98KcCr0QJldKGRLjTShUe60EiXyhAuiLEZQot4CA6eRvLFqBK+UeUlI0K4DNFnbC/At+0FNEm6HWDGUBmkwKOL7WK7aG2eBboCPzBR+3e/nxmYsMK3qoSScum5nABRi6UU5BSE3uRJhGL0I9ngdXRFlHKK2ELodhX0pnago/DcA3hyQ3HCX/v3Ip6eQfNXBBj8hiRCOZxo08bJBWmmwboGCzASoT0JVDpoB+qVixECa/FS1P1d137lqu69a9pMWg1lNHBN47t7lmzrCSYnbho5oDXqWI3OwO1dsmsg5mwca2rbPJThIXFQ0FqR21buLqx///o6f+f69qXXrKgD+9bdt6PF4vEZjVBRhd3+iD/YtSrTsrYQhHxpkR0mNlhY1xIfaPaF4iHG5LKabKJRhrSSWnl9X+eusZyOZJtWXEUg/VV/7i3qJ4yZqIGSM4K5tC2SAtE6EKsF4RgIR0HEDaIuEMIiNGIHERuIWkHUAqJmEBUAJJMwA8I0SLoAlqeSIk/rrHZ4YkVi1qoSAjoehfi3ulMpYfbc2YIH3iEg1hcQVQkCFLQCUoQCMg2FY6RIxAhakaY0VGKI9WnE+jz8mKbr0zFXChMJnQwIAh8Y51cReYQ7KZedy2SQHkNkkFVVV0bMnsDHBe5f9OM6HHMJeEpdsWpOe3nSZCajmDVJIJbVm1gRBWBBoFpBCASon5ilj2plv8Pul9n5P+kFA7Q9eRb8hJG9td5Ag0f4qGgpfZ4sbQCPgj2BaOk1rU5L0/AFCBrBa5e9DpuBkrR6LcVAe+nsMyHyj/NtiL+3Q/5+gDFCuXpWkauxFhBrRrZGlMJy9YgiVltU2QmPr03rIGO1PAFhGodIisOrccSFceNoZnfm1gyV8SBEeBAiPJi9PYi9PU+QWWjunz6sWg4z8GOiIMOzoyYBDMuyHXJSbUFf2/YPfxAEg0ztmP08Rp2cQ4yaTgLheZU/j0+eVFhVQQPCg2saTlSLZxKLwbZ/FIkg5FQ8G2NfxJeQH5NIGJ/HlIqJka3wIDYLRdXutCAzVOwCWM890HvroWJHcaLZpGFISqtj+Zq+K/qX7hlLxcYOru5cE3XbfR6yXWviGbNU8oYG6nc/ek0OPHLF53e3iQ67US86JdElah0ep79n52DXprxP74yQpoCfg/I6HC99nCGbNn+QwD7SlRBP32L8Ui/1S+gJvVxAuNsK+e3rEHc+4m+KbBahrOXFABgWBcVaOK0KQ2x44PeK1XAG0/110LIUgTBbHiWgUYI6SlBH4Y91Oj0Yvl5ATKqZVRyZQJk2AoBQzRN4/MU0EtsW1T6xoLl06tGEjy/PwDEWRpwFdYedYzrEZXMZLHShgYLxCG1CzGPqIemaYpzo9ukivh9yUDJTdolA2ScC2DlAZgnCzNcphtOU0ozJFnYGoyKpAa/MPyDLDG/kyNeMFp2GPi55XA7j28/pofmtgYY4PRgPy1BJaiS3Au8xCO/HmQCE969VeJPEOLz2BagL64klxB8wt8iJFKhhoFkDEhSoiYIoD3qQ4PIjwPRABWko60bPzQ0g1zDQsKuBSjYAqCRrCxxhNPqJPQSyql9WueLlacQV7UgTwqHtyL6T0PDr20Fze2/7jnYq3A7aZ8lkwZiOgEjhb34/2/yPmglI2tpDrGJ0I50Grb5TkwiCxyEgc9BSgW8y1XwCOaVg8hf+BlUWW9P8j2LNBIvmmCqyqt2N9JYCZmhrp+hqxmhRXGf1Es2qukoxx5upL5jrx27+8p7kiu5aM4SuTquLd45lN39obS3Z9MDlxY+ui2Wu/M99Y++5rBATvxFccnm+e0O7y966fsnQPeQTK7/22Q9d0a4TJMnntDqNjEkyDd3y6AZfffuOeyZWf+qG3sTI1R/8XO9tjxXr06Pbmtq39ETqEG6OQZ/vHurj0HeKKVGBQ4R5ljxwlPeGHMOMqR+6fcjxy56CItt1BF0rwIvI+cufuIiLIS56D+7hHHGfL27nODs6OrjF7ym/v9al07lq/cE6dKybjweUC4FAnVOvd9ZhHdlf+o36nGmiFT9nGHpoo0QUfnhghvcl6xkTkT4BXW+QPnXy1DPwaWfQxYIJuphOdP0ST3sRp/yCZ9YYbOL7GIPkkLCTfofeFnLYoZN+4bOPYLf9h1qepaFk44BYcdsJCvKHQXMjk4KkewdxJzGLVnF47x126LddXWhI6e11rcQB+yr7KqJ363WnfHFfwy2viutfXbFiiNXfkdobZkQf/N3Y+WrxzrGhv2yEDn/+JCRaaCBBcysD5TGU81DBCpCIv3McXf6O8JPnoQF1Cv5BcBSSvutOFeGs4i2vFlesh3+LJi7CmeHUG4f+UtyIwgf548nq2bH2riJtMoYBhyicxhGVFkW+s5TGirxL1RTTqN4mqZpiUC+EsfuDbTMmBVnCSFvMVswgQHOjGO1av38k0dscYeND/csCySXZsJ03+lsn9g3725szTpF2RyWHkSHXCfVLE0syQSuf3vfk/TfM3rNtWY2Vzd5y8nMDN6xp5jUcQ0JXSJ/bfPvyY6X5/+zX+VrX3fr139z7hb98enj+W9EV2ZqeTMjKNeXtmdZ89O2zFOj58N3712flcC4Sz4UFMVDf0V+T3H3D3nUtJn99YK3RSLM8W2pcM5HondxZzKz5zP6+xnXX3fGBW/fEds/ePSjKIovMPMmk581m49ov/P7Dje976LOffN/2ttH7f/RUoSfRPb56zDe4QgzlYtQ4puvQubfo90DbLwgp+QVFG4Wh8a6Hmj00q55Ese0AT3TlExxdcKKziIBeDfhVj18LcRBBH9dCBRIORSP/0Ov09qAnxBuAldYTekFPPhZ6MvSjEBXSh/SSZ1xaxSB1ksfInpwUbTlotecQIUGEN9SDpKpQCKhTCl44pT7yj2L1nNXz2MsTVaZBZIN8tkrkkApQFfWj2Gs2NkQF6Oug0RXx+SIyR++e/8OVFC+H3J6ICWjBFG1wxLy+GqeRvhn8Bnyn0+oy0hSr50B76VnOwNGM0WWlp3RGLUVBv+3e+QME4revwZdzUM97iSTRSryBNY/Th2wsH7KxfMjY9aFYjw/ZWb5ZMlWIOy0F+LkF2WUWi64W3VyLbq5FN9eim2vRzbVPkBnIz0/NILUdzapGXlZ1s7KqDZBVQxZZVZ9nZ0mhYHhE95SO1Dlj/2hoYMOzgJsSxhqRwcaurKihHNJDisV8suxSIQ7MnVIjQK4C72yI/aMIpxDQHNNFYYxtxHYau3JBEeXK7Bo4zxiDFoCXAth5EhHfyQun1Dlf6+iWvQOlx2yJhA1ErntgS8aaLNQ0XbYsXio5W9cPTh1fOt7sGAn3XTX23Fvta5dGwLWdO8e7aiy+GH17zFe78uaR1Mq+VolvGr+GBOnhJndpMtQ+Ov9i29oOX6nV3TKObLDN516j9YyXyBGfwHLQTbQnVSgmVSjC458RFOHxVQTFpArF5LehQWwk7CBNBIgoqJ2SJ+hjoIZoIupB6hAHlfn8yTn0BzWBEjh7/jiKNgagok4fLgbkKLRyp4vyRBM9C2oOF5u4+lmQmipyWIMfT6I/JcigqVIWGouqPKoiaFim0XqS0ZoLmw4M3PKD+0YmHvzJra1Xru91aRkK+RHGzOje0dX3bmtp2nr/ZSPXjjWaWF5DHRXsktGciLlWfuGvn/nc2cc2WPw1LqPslMzQloqlY8vu/s7BA/99a3c0HdWIXiQnIC3T90FalqDV+klMyZ58AMiIPmVEn7IZQkqWIJhkO4SRfAzRJ+FUIOpUIepU6dKp0qVThagT+XkchKh+yjjmmgXRQ4xCi2UInizT3aTrkBGCUT9dNI4x6E7oF6w8P+BYTWrsAmHR963+r9ceLb2qkNWXTn9mbKZx91fufuzQwa/sy5EPf+nt/xpXCGjNf55+aNfMnYNnxa7bvoNjKYiPD8C11xLfwJrfGVMpJaauK6auK6auK6auK4ZChBwn+2U/XJ4T2mkFw21R8FQU/BjanFGNA65kyjAWgwclYIW5b3LvPrjwtFQJVWF/1XUoiifQFSHNWSk42uDAgDCMadAE5VAVZjzkIS3Eqc5nPegILTqlDtC8QTv/AAINuV1r0DLQ2dSWWHAI+pw0zcHzUZLQGni6T3JJWgVMWslllqAXVLqSE9yy5BTYUoNWdGF4Qf9mAsIrRtyB4cXKKrxkFV6yCi9ZhZeswkuG8JoxeAivh4UrOizLDs0siB8Ojjmwv6EYyOnjYq4KKjK6daYI7w2im6eL+G7kbSxYwovWXPHbVahQE3D9bCkGnmThGvF5t9bsd9qDZi2EyDJ89bjshovtZwWXRXaJ3PzvWAPLMPCF/gYChgeu+7Jzr9I3MH4iT7yocIjbbbIjDrEjDrEjCW5HsQ07im3YEW0YiCdjwB8rxC6PUTGTCiWTCiWTKn9MqvwxqVAyzZKZ6XQjaLSjyHswmEt3HQM8wRA8SEzlJsxQuhxKY5cCyiCx7FUofDQ5ebwizhH0gmiOI0U0CdMFTw8XmRw/CxLTxdxEGs00VUyrjsVxFExLV8f1q5yHFrHakbOIqolWdjXoG2itntW3Tt6x/qqv3NDVc/OXt3ccaCqdFEWag1r0YZ1V4qW2DZu3NTz458+vnvzS3P2Dt29b5uTpjbJH1kZT0eUf/Pbug0/d2ePxgJuCYYgArVZwSyXZGfUE7frJr732wMNvfXOzM5RwBpX4J6RBegW0a9LE73GOKt8AQnoVwHoVwHqVDPUqGepVAOsRaty2sA7hTodwp0O40yHc6ZB00yE9aiMKFhwJQS+CCIaJAvycsCEfGn6AjkfgZ7aa8TCKapie0oMf64H+fIsHMvtcHrnRJxFSVLJeYPpJ1+Gacb0yvkjoId/rF1k6mNXzZV5XolFVBK6avfBa+ZReoTUH7E6/WTt/GJ45EJFrzUG7I2DWkiOY7OGZE6ILUrdeS3bN/z/lc/pX5bP5t0hN+VyB91fPvQXWQHhbiM0I3kfztlHbYzaKUEFOqCAnVJATKsgJFeQEikrx5546akE5qnEMHgiWBbF/GF+Eaz5vqeVFgTXlpXCWgM1RvYCFh8bPyZ57FfwWPmecOKBYu8S/8YAe+IAiGPEYQ+PcMZCBzqAdanxG1fhQNFUe2HU4NC5zsyBzuCij+FWqHL86jpF10bDVwmp+6+7ZPe5uTgV1LI5QabWOUMobrPcLyjJlDvSO3La+gTOJer3okKweaPhLJjE11k39B1oz4rYKH1BvwPVmiduwTBIbkPCpR1ScRmcBXsUQrwKAVwHAqwDgVQDwiCn0lth4gBdc48KCzZ4vK2lIryjsU9BV36Pa41VoAzFwEQItR07NGpYDXkC9wZqDrlCtlS1FFlMpeFYj2AJOp19mDVJpJTghsm6ktDQCT75v/qaKXF6g1u+QeU7P0gy8YHDa5s/NP+yUVb0+CGHjVGj2ccKigMKigsKigsKigmIhLEaK0wRnGrfMgqSquEH6xALuTeMa9FFFJZ+viis8iVTPIFSv3PzTtkRldT9CDsWQ2SVzUNF+o7yGtz/HiW4Fn5oE1K0dxPMYn8LlXXu6SEN9vS2d5lN2u3P2XzS5EDq94Qa9nkdSjhdwchjhHUk5HtEHj0ge+hgFB6L/cPOYzm4zpO0NKY0vPuZbVRZieeifi1kIgLKngGIAlTMx15nOZpEfN+kqmC86h31hkvOYO6RGRmIgVK2y2wHy2EAWUgw+tWgg7HwOW0DWkqVGSmfxmC1es44s9QMozXDkvdZ1hb8+ZOfAfgbcrXN6o46rTS5ZvyAjdr79APSsKehea+ji2w9Vrj9aE9Y7466za6hHvTUOHSd7LKpueQ8jEp3Eo9h3iJlMZhXsZjViio8GfHwNgd2sgt2Mwe7lU6kMAnvGbkIv8MaMoEdn8JYMukUgvK3jfMoUox3InkE0hmGEwHwBlNNZ5JAZFw2wqyNUmOI8VQxA9gt5geUiAPVStmwKLNAn/R6DxWloccZCIUtpl7/bTZKkVvbZ7T5JW+sc98R8HhHkPM2ZBjsgAfzEYfVL2j6zW9LqPJkY+XLuPe39Dw6e/XuFIb8SD/K2hG/+e41bL59Mj351lPw29KGhgYmFFUlsPTdHn8Z1FDHiM4q3XFUjgRwMM3IwzHYFkNkCh4odboOetlcFv1eleq9qOnlV08mrgt97DLpuPOGAhpJpIoS4Vy14qDgakxUuPmRyYEPINMGEMDO/c2XDeX4ZfXrwYy898NGffahn8IGXHrjv5L3LZmKXfXLPnk9uSkTXf2Lf3oc3xskHP3P20KY1j77+yENvPbZp9X/9/cvX/PeHlq+859jOfU99aGTlfd8iMEyQ/H4G8rubSBCfVeKOGnWxGnWxGpXFNSqLa9TFahAh2cSLJ3WgDTlFiKhk47BGo4cL1B22jOmrzGyFzKr9Dw26e6YIb7eg+6eLeMAiS7s6LaaY13SVE0Y9U9j/9f0f4+SAA8m6GiewJEZ2XT2cmGlfM5n87KdGdvaGqY9t/vQ1HaVUhQkh2bC2/Iab1oxe2WicfzPet1WBC81BuDQTPcR/Y1rxCimxBWWfW9BaW/BaW9DaWxC9tEB6OZpAsZVEHidWBDXBcn6i5XU10YIBKEIATrlTAnS7juwpgELB1gnXPRMYs6miD3trKFhyQawEBTynUgU0dKYIBwbQyCNFdShizUp8pCzwYlSKugB6VpuXUuMlNtkLQGM0lgJlj5bTmMNeZ8Cso2+w1HWtbL8WwhXrEOjhSg3dzqF9y2OhJZfl/I21cfN1Rm2p1LPCkc9+5Es9W5f4oPCDdgIHxU5D45p8aP6XFXhDf4ahDK2rdy/t3jnaZjYmO5Y3lH4b9lB3De+ysZrScKB9BbYt+s7NUVsgvw6AuKI/u1HaXwDD3SpAu1VAd6tSsFsFbDdKoyQzBdkMhjMFaFGFM+GM3mVHY11ICbkEXGcAh7gQ8lxPkA1IEx12YYPsqcMO9WhWjkdMyPzWp46BGNEC3aBoQSf6W0BLAaW/lJoCdNYitojWDuQudruYBConSFSylLlKLYEwhyLYVfa4pHywIBhaUrMgNlUUoaMUPVrEsybQtEeLeF5UR5CoyleqVQTJKsFBL8pXai4R5NFQW5bu/9yG7t1r2m06aNRpjdkVewdbJpeGM+NXXHPFeLZ910cmkmtGOmQNTVIaHatL90y2Na1odGYmdl1z5UQWXHXZh7dmrP6gPeKzeiQ2GA95W1ZkW5a3N2S7Vu4dHbt1dZ3J4ZN1ol1GxSbukMdTvyTSvLwjk+2c2KvYkF+BcvlGaCcliRnFr728DvgRZ/kRp/kRwvzIavAjXPmRbyRW+0YQv4RVlVlWleWsKoVYVZazqpRhfYIUkB+APCgeIY6DU/DRcWHctYCtPKig42QyWeUkzKAbUVhoAfz5amm9YHuZF9vc9I3Lbpu97qpv3tKjeP6ytnbi+v6h68eS2PwMQJP7pRsev21J101H9lOhMq+c/dv6u9fV1a69fQ1lO98fCkL5tBPCLEzcrcAsjERTPAyc6Bh1grgNlQfWOkCtHThmVcbBJ0hw2ctX0ImSSnTYHfZoxDduZyTFP5Jy+YU6Pbh+NUGYnEy6jlZuw4UL2AZQsiXIAlDyJIoJBc+AhiWP0EZHzGMJ2EU9S5XWaYEUD7oDEkeDfQDsorRQ0PjCBkrrRTFuAC1pnZaewlFwrYF/+0k6j66jKDhaeye0UX8D195BfBDbR9EOkEG566WICSMZkNaik3gaRAR8JQKCdnSSCAK7H53UNYC6elAXBnUh0DJeMx6q11HVbjO0avIQ3/AHJQfUX1fBtPjesgm0sH5kTFLlswsgcR5MmNtpwZ3w+pJuI136G/kWZXQm/IFat4kqfUUDxKjfF5ZZEoQAMFOcOeJ1BcwcrvH0UBo55PGGBMBEjSKyb0Qj9ZOz6fI5/VWbEwHOqHv7ON2mMyF3zaR7+xm6nYfnjNFpgzBENTmv4/jFcoV+EmmQSKn1izEriBMgMR7SiZ5xscoVa6hXS1qgF1b9cbUXVsmDcJUsPLcACq6yfkD9r4GREkF/2KKjSy+XXmT0lrA3EDUxBrC59JieFaAsiVp5DbACM8PLQY8vJtL60je7rE4Tg7KPJDU/D207ijE5reQEmbe6TDTFGrQlN/hfrYHF9DL/tMIvXmznoBqkvf++X66HAsOG4zdPoYqyEX1k3KWRxjUql4Bq6X208lmFNaqU7gIgoLa1ZbsAqu5TeaQfuWj2gEVb+qiOMcUC3ohVxxx2ZBykrcExTenkoDOcEBgdeKNUERDgRfJXCNs0a+BL9zRd157b2wJu4I0swrMVrrsd+qAfg3ZMgshj6y4oQqVy2DWmj0Edo4TBM/AfMieCLvTZTBF+yMSwBmLKdZ6ZKg+zE+BKpIWCz4zVoxRdwDPqY9jfZJx+ipcM5Mr5w7wRUaWRJ3/k8tG8aJx/jNwvSv2yS9L6QxGD1eGzUI9qRZeEDHufPyY4nF7z2Y1BaINtgPo/T32fyBIF4nVMpX7TEt+S9BJKx9ka9RBLjUg3NCK10CggadY4C94oGIlYzEQAPYG0B9Gm2gZtqsfUpiK2rSwB22ZJbcEs2p4mGoVGsv2pRkA0gsbGVHfNLIA8/2NUc0R7XkkNdr6gH6GJdDmKjkOfk3s3TpaN++PJjbikAptq0EDbCLnEoLOBRtvTRTRfEE9oRZVHVhrOmfK8UkwN6jtfKKJ57emq2DqOhE4qQEfMBDrBQm1FO1hUBYjT0xZW0elWFC2l8oLb5fQZ2z8y1nftWF3XdV/addDasDzXuXmgQa+FPhHrWrJ6R+Pm96+MfuHenm1LfOtWdO/utOv10PjWr8/3Rnp3dA/vGYz0Nq5ocnlCHq3gMDk8zpBHrl11y8rjtrp8ondiSQ/E0UMQRyeZvZCvOokjCEczUH3ygWaVjZpVtmpWoY7eY6g3z4IzBZcliRyupB9lwRAWk0jrJwWcHCP5AkdY+OamAM3UzwLmSHTQ1SsM5+DpIWYE62mICFuu4rEuQH7SdVQZF0UDC1xRGcqgsZCqRxTNnUdlnFXqO2a5UI+r9foqvFnRC7CbcTK79f7JZH9vb0wruSyQcjWs7Lc7oH8aH+rvi2/50Jr4NyyNqwv+zsKyWM/BJV1rWxzgD9cfu7NXjLYlroHcCzlWr2VatUowTTv/u0RrSFh+xzevX3b7tk6pZkmm9NDEmo6tB5DsWg9h7KWeJZqI72EedlcVVr2sCq3TuMDqIomjV89PGCnl/bFZUlcwpI3A6PiDr8Ab+n3hWUBOy4PUnxrg3NOcob+hdhZoDnEjKPaYnMMvlTD/cdVlK+h9jj8UlQlkNMPRojzYQP2piCaZQZNwaJapIjeixCZxmP/iyUeNYpaeV05BeUmGdXQMrk1vfnBbU/eeh9Ylx5Y22TkNKRlMsY6VbftvDRQmO3Kr8kk9iq98XnSIBkfEIxUOHL7+ridvbhecQbtRtksxXyAeOPqNNXesTYaTIa3swb7v5RCun2KuJqJEjvgWli++fDvQuXJIquSQxZlDfkIO0WMOkWfuGHgTjkwrUE+rwE6rwE6rkiatAjuNSJiXA726XMxFG2sQ8dkHoYiiDxtHmGHkCmMCzi/KQioUXODLA+1o5HTRPmhEY6eLeDByizEBV8e0qqVEFvp2FTqmcBlKJXzQQn2KFd1mC5S4fQ+t33rPmnhmy0c2Lb+jwJp9iIq5R5e+Z2ke0iyk4e5AR6E35iiT7P6R1SN3HNpy3bE7+5YtJXXl2Mv8MkitWw4Wem7fDql3aQOG7ySE7yeh/E4SjcQrGL416eZ88+5mSkYcL6PKb1kO1CI/rBbBVylCwJIc0s2bMz3JLyRJlC5HNaHJRlold1qlavxeh4+KKKcRxAOB2u/eRt9Pk0/R4Mc0oGl3+oXooP2Vy417jKSRe8WNSXqyOheqCI4Xkwp540oEjIIgXfvd4g14jmj6BShFjPZXioRRMJImyujmXim6FbrGORI0brKyJ+mCoqCFYI4l1hzF0oT6ZMwxf9jbu2dFYdtAWs/qNBRJsbrm1XsL13xxX1vH3ke2XPnxy+sepW7a37GhK0iSZCwwdOPqlMVpYY0OySCb9DqHXe66efbm6x5/77Keaz+1Vr79gdTw9hbF5omce4u8m7kR2snvx3u3rAKuJESCwqXKZVdZHrtUge1SiRc6OW9O1ddE0MYeCWWfIvxcc58zOlff7x8W+nF0IoPiWsnjyuaR48ksqkIoiM38XBHeWR+dK6r34nBEJr84tecBakS+OioRUtJ87aCc2iPvht6AhrV4E65Io9/4LLT7GMn0rBbKW7tf1t4qCEh+3hrqv3owtCSMCplNaFsJp+Ps2bG2LazolMP+s38q1z1TFn9Ydors5Mb3rU4YTHoZ72egiKbSx6j3U98juojlxCZgVfYPSnV9iPf7tBAwfX5BBsN92TyqwYTv8yrXw+PLR9BHeXYUFY4bTBIYHnXRpnoqy7KIQgUM1acKBnhSl2VdLjZbRyNMFBoRKtair1jrF+CwtTWRgg4eI6Z6lmod/JV+4rTFcnkr9ceO/hr/kl+2Dl72S/+omsbPK6nX5xUVmER158eTeFtCGm1LsOWEE0kBFaOrLwg3MTyvfvBXRb3FMnG6iCbvoP5YRNO3LvllsXXQf9kvi/Ar1Dx/XjFEhGcqmhLiygsUPRmNGeGZ1QeUCFKZwltQ8VtzSwqUhRC0CkFjtGKcoGqcaBq6Buo76v2y6b0hd2bytpGWrS7J1t38ytI946nGqx7dc/VDW2qFQIO/IZ2J+MKNG947HO/zAUEUS6XtG+r70rbtl9X3p20Tm8ZO+xN27s4bBrd3uajrQr7wmvTyGydqPVYp5Q2lSJ4MdK5r79qzqiFSWNcY6GrNOhzDtZ2XRyOTS0ZuXlnHaQOlv27Y6W8diK/b4Wvpn9/Ylie1jrpE3NK91FPfhXjpIeg/fBbaORklcjydbwQ1C2UFKhNV1Ruo9QfQyLF5lcQuTvHi7C4WcDr0Ga/kdL01DgHqyaN1g+FexzBWDTj4V8n4KaZNTknYOurQzdCqqdyOMxwQX+fnLrE6ZS+SC1M8EAv1Wa2kGC321EB958Ee+BanM8q2TN/9/esPDAccZd4hTSMbe8JrV81/qHyl2oAZGujc8YHNSO7fde4tsIJJExYiQHxRydaGRkO7Q5RVtcHPi8rI6u6N86M3SrTmGLmXcBOWS6XJVLBbICiP8D5U0+abBV3TDmEAw/D5uaQq208ubC10HXKgm2aKyl0QdM8kL5rzlat3fnYi2NgU2NgQbOTatrYk+qtAh7qznBkF9W01iRz8I8hzPyt9DGyFsAgT9cRjOFoxmkH1i9gMg8e/oRVFygosohbRR2bJPVNJPaHeV+WUKiuueKdQShd4h4PIpNDqU3Bhh+O+ATO0Ew4xWFJAGIjZbNlDOVneq+SahmPiKQwIOIBBI6BlrHD+M2gIhAlzXjDRen5A6zzwrPDmt/X56+wcDSiWYzUhWyDtNUIZbUMyWq5tz9Uk29prTNsOrExqeYMoGVBBD2Ou6x+gvnoh2FR+OwD5rZE4jGWxPt8MEg2goSChrWTnfozB0KAaBA0ITnp8xAZBwzEyRgSh265A69J1GJAFnda6OqKA95wgCFuDOiY+4O4Vy2yIt/ZBoxV6dljPZV4uUxIKglTfbVdvr465/yup6ANa6Nm7QnaTpnTXYhYEE1rJEbQ7ghbOYCo9Aa4x6HBgnWINHPhbyXAhI579KfT/DRwFDQlObxdKT5QiokWxByBMQSeEqYUYq9RQ7MY1FBcPfSxQGzgzzQu9GCIqKSk1E73Ksi9eM3EBzzgufNryczHPQTtxBfBiXLskVDmA6/yiOIIXw+G7PeOg98KKLiUDUFX59UpF8nq9aN+z15tRcs44+4wTz1gA85B3jq5A0eMVXRcW1inTXlCAdwycgSpAgD7N0GAYSWFD92BXb13rQN2wo4piqlN+OTVrg0rM1SsQeAQ6cR0aQqJ8ujg02I1nMxbPn65MUmpa8J2E+yWkvaccb1KJjnlOEfqy1ly7NJW7dhkypGwBmbXitxUdoJHcNqtHYIc/PNC6rqdeqBsb6guvvmHAt6ANQrlF2uDCK9Sd0FyjKE6n3b9q1Jnujjf01MhQTQwTFZ0K8Z5R9goUTAre0YuqXhfj9hJVfSiU4NUJQlnL4pKqqmoqcOaoqmix5uTrBmsc4YEywpAttVBbI5yHI9chRdnqilVjlGjnu2LkfARcWt1WQP2J4XdRt+eBE4LxciWHi+IDL0I4orz2sxiS7nwCLGoREC23CLhILvvli+aykTPlTfOAr0qS+89Pkj9B8ihvdtREjOyBCHXMAjBlGgzNAlIN0aCYgQrYdCX1vbAZEufAwXTRNIhy4GQlNvOv5MCpF9uu/fre3f91TXPu2q/tg8eWb7i6rhzt39UTcOWvHO27sscPfnfN43cPLblleh88DsLjwYHbt+QaN90+Mnj75lzjxtsV+D1UeoA6CeGHYliHyjGsQPNFKpUUebhQsoTMO4sSvsKBLJxhVCJZF41fDQijl4xfvXP4Co58t/DVxUjvkuGrj26ML+0uhKto0GxxSWxieGRF3ZYPovBVFoevemM9Ny/pWtfiBH+84Vt39AnBxlCpqyy96T9CUqRQKP6mmq6EZfjOx65f9t5tHXJiaUPp4Ym1HdsOlvmcfBTHcXGuanpPE4iaVKAuFJ2qwDWpUDch4EpVKT4EZcIJYR4pcMnBqMniH7AME6q4xSo6uWAlH0riG/niwp12VZIu8kIvyrEIbBryUVLDabU2T9jiqG/KhRbza6TQlvMYAmGPnqYAtcXqFTmO05pTwy3z37yQY+9o7omZKC3Pc0YXhMnYuTkS6bwBICj2TXooPzQ6dOvQY0NMVXr7dTWtjTm1G4X95EVpb5zuBi8UfEqOG2e3kehTU9y68n76J8DruNiKR6aOvqBT0xlROF9e/5ie1KdebOH/JK4QLxf3iJSSyv41yjcPWk8r5FpJYqsp7EmUHq1KYVfZ2IVIS+rFosj/qUiIgugXKSOlprF/jXPYg4z1dJmQKwlsvO32/yKHTT6X3Xj78vo1y+qtPI1y1Mn86taanowrVlixaqwQS4wfGA/3tyUsLAWtIl7DBZsH0jWFhCVeGF81UYgB47IipBKbwxz2ocYTLr9LCjVHoo1xXzDZtbqjafNArV6yCHqTVRAdAmt1WOVQvTvWFPcHazpWKrZV4NxfyKvorxNtxAcwjScIMVSn4q1OxWedis86VQLXqbRfh0hdbzPUzYX6PYY5W38Dst9ZRYCeQMSt7i/PnDiOw65w6rkivNdWsBnmirZ+tgGb76wqPJ3CibJyoi8eVTk/9mItR6rIq7SCP1Fn691W8LzHJKEq/YNlS/T3KG0gmX7f0mcLuc1ahmPoyzxBwchpIkPXLieNSljl+XLB1fNK4KXET27ieI4x2iGMHkDxVupbFX3vg1peF0MUG0MUG0OZ6xi2zWICNsLAm0cU3vepEPSpEITHM1ha+NTeEL6y+PCpPOFDnhEn1w3EdIxjABpXzELQtbqotELCStCVUwcYwzjmuhBqPb/GdCHSuijl39yyEHP9FCt5LDaPqBl5ECt21qyErGzp/vrOA8tYsw+KE4mr6Pv9q5Z37PzAFjJYFhnz/xjdtDSydhV5ffmKQmtN0F6+HcJxGWhQcpl9kJE7IaG1okBVohW0oCNqsRAAUT+I+lAvlKgHxNwgjnckt7WD9jbQXgc6aoHgt+DN3NgBF3DrA7S72496JJjUy+iIE58mdNnUPYDvQ+HbvDAq7BZuFWihIFn7hexAZKDt/lpQiz6rRfJFkK39O2v315LL4FXbMIcw8DO0AXnyeD5/IjmZxNnT5EKJwWRV1wS0M89V8HQPmASfgL6K1ivfU8BftKIWUPhLJPgl0drmWpKsBQZa+RqItZ9BiTKZ3IS+yXkiuXFSqdXQsOW6TyrGVuXqy6xhk21qUrb6lLmdZkpvUAYb2qfn0FP/TZKPUQZnwuuLwnelNxkaebvuoKSlfkGS3yU5CWLXJ2nJn5PgZyQnB5x2j8hSn2XNprNfRsUMtNbIk/dy3Py15XfUGpOZ5XQsiZy7eSfHkb/nDCxujzVvL78jtbxS/wFtlgOQBsLlfLbr3GuFJlSI5gIJF7Bj58kOosZmI8rEO5HAb3MCRys8tjuAb8DBywP8ED1KDKlOSx73XUoqJR64mcl5N6muCIJhgFKIv0VGxdbRxkqVg4whCMwsmdmvacg4/SKpOcgJVOlJrRD2eoNmjgEEdUYjBv3usKgpzQgiozcbQY6WeGqDxW5kKK3JMJ8in5d1DJQZkkLv66CR9nPqKJEkLlfWKsC1WlHNShRX4aXhPY1cD0dyERFakYcd/aYYNkGH1Ow21FUnJlH1uGsq4kC3zBThPSjJjUzOoXdKci9sOqkkuaGc/LlGa9TOP29xIbyBe0u3CjLKe5O0TtSz6FrpevCo1sBpemWXyLoDQaPV6hDIKwMRCb7XGK2i32i3OYX5B1nBhfsKYBueuVmKEl0EIbCkAazAtumG0seoO6CdMEisIX6Io/hSYM0seGOmq6HB1bVsFrw0o9O5iK6xWVI77VqyTtuIkswxohZYa2tb8+K6wNPEkDBEtj81BIghMDS0NvZK6+DKF6wjfc9qlViymgjZODknZrPwdOPkKRHFHk+dPA59VnSeFk4hu9Q1DeevxV8QKaJvoJWvGAo8XYQTt8ZeKbYOWle+ULSOaPueLWrVOLJSiqjMrSa3K63rgKqZ8qAp9K4ZbtGsMQEUdG4HGStVne6+g4TaydkVv2wnK/scXWTb/ePvlvfWCzm70LdR0J9eSICXXjTJei3FaYcHpFCsxtG1u/tdUuHzX3ElxVZHVGiSydlKWlzFpxfjM6Pik1NyYhCfKCfWS4wqvtqhUfoY6SE6CDd4qWBs7Wi0yyk5FJJTVEcf0mEuoqPvu43nJbRaBl/oHnS0JO2zIFwwqnmtP7aM+J5NjirbsnBxQjnBlYMGxIunlJZFUI1JuVMC7nZQsNJ93y024vxWS/fgC0U8qRHPaqmkuVq4PxZbRpK+Z4tJFZ/HVSQqGa/cJVJepIIqK8KVZRGuz+sT8Y75MMBw3PudQjB+tdEAxSIfWBqfvEIreW3NjrbYri/sftckmdllNnEfcMYMbpfoEi1QgnLc8KAcjsRtLRq268CRC1JngHCfewv8htkL5c3NmOPiBIsizG6rKGlkBhkGibg74UK+GS8n4K8+2KtXXZF0GneNwi/QKcn+9Tgqnp+GAxNo5EwRjpSVocWFoXZ1LDKE0Z/KH6aq8CGrUYG3YHG0NFvBb0hWx12LIgvQltBeLUjo/b7Ke1GinoCGmJHpP3umEld4ZBnvSkr4KsmWfbnSZnhV6XGi5DoQ7XaqtLux3PuEfA5f71auE8/g61g+4+u96vXHq66nK9fzxFEkz8+9DuZokryFMBFRDF+C1T0O3MRCi8dDtG4WuA9dqssjTcry2bwsSTL1Hc7EMSSkn1A0EuLQ9lDIY0lqP/lj5kbCRbQQIWyN62K2bB+Rz55AdD+jixXQW3s+6zyRqYBaKVZrXOiTwVy0ewb5Y43BJryfNkh2STDrqDt4W8hhC1l1pU9VfWDlAX0n+sQetOqYmC+bqrOf0OpQ1ww9B8RboWrUaES/81IfKOso/Yb8MfEbvI5IZR2thHAyU7WQVtSDM6OsJPL/80o+jJ5Xbf+Bqs+k8xZysQ+Q/p4iPkCHqLcIHYHju4cJDcUR6RMKrqeoAodbmGBEEKEg0dRIZDMEHSqdOzJbKgHN1FFAkktmS+cAmH2cOFc6q/pb9FsQx9uIB3DEZry7O7Mtixwpx3J3NENkgvDXsHb5tv6NGzXZ6PK5tf0t0Ekq8P0jtcPufuucpk8NwUD7IAMFGbRDs7iriJgVTmSghIS6D21hLZjUKdYunyuu7VdmMRSVaTTWuaKmrxyPgSYEngmtpJy+Vp1VcMmEd6DK/7K8k8NG5UL9Vw8El6IcN6XRMtpkPcqIm55Fe9Mk0/fL4YlSLXTRwqqLhvy5FPbnblH8ufeU/Tnq6EIKXEYZc0l3iYT5gg8neQLiJR0+RXZAvFB/QTwPnsU8XyD/A9NyBMqUGeYmQiZWEXuw3ltGHCOvIXjCB96cWjXmR7rO0lxfO9Y/MtfR56+dazYxzf3RYQeO0Z48ISBLDm2Dy57KvPjXk6eewxpsrL9jZK4I72+unSuaCuURyFg9CW3+TD6Zv0gokbrYXtbFIK+qSfKg0kYLNcNZY15PzMbztpjHG7NyUrkKoXT14nqEcN+uHmttyMVraJLXa0Vn2L2sjdQ4HfQP3VE0Q9TtjqBuQZG3GxZAfWGdwubJu1YnaC3H6wS76HezWnbHnq0uO4QpQxCla6mfMkbcdzlHjBDLlV4T3yIMYJywEm1gZsbS06OtY78NlkIU+MFKQksAsLRgoknDUaczHzrapLmXEgdQF608ey9JEvn5l+afS8+/pG7SefHUS6eEvz4HWSF76uQpBHGz03C0CIc2hY4WmyjNvUVKzKPxBa6YL5DsvUU4CWQH53PJ59LJ5yo7dyCg8R8WRApcm2LRZrWnYXTB1GtWOy5Ti1AGqJ+eXU+NzmvIW0L51VnG6zSZDRqGdNuluo6IMHFZpCPlYSlWQzFaNt6yJDhUXBb8FSt6LFaPpNVKHqsF+l/zv2aMb/2NMb69lC6+/QClad+QD1Of5LUkrdHMeu2OmvbAwGqTLNA6WRCtWlYS9fGeDfN3o0opreS2WJS55kcwTQuQpv+XjkIfLK54YTN2W0wfNcySoMDZon54XRflZ8n2gkBEI56a2Bm0u3q7dAVzhbo7G5lpwJG2n0Q9jKScU3hROUGQFuAIfexMcWGMuiNbNaArhdZpEGDPbzhD44Yz1K9YSogGAhGzllpTKozTvBx2e0JGUgt20Xp7zOsI2SVIae8hHwM7O6yoZlyj5+b+xKEiGqPbQj2tM7IUgADVa28r8UqsXID26z/hmtuJPPERtOYjydq8uVNuOgZegwpdBnNQnNd2Bvxdlk4rAoTV39kRzXTzXWcsFld0e4PsuqL1Z/yVSPhms2UYiDlEa3jpwsnjf33xFG6tg8Fgx6MtXWeKlfF868+KcAYkdZUpkniK8/phI1LKg9hiyKB9iBBsVbYpQJD6Jypt03uCUblhIONoTHduuBi8wrUQRmAjxzKSsDTiCccuF/TzbyHolV4UJIMGuuoMZYm1huPr6nJ/XwRHijXpz263+l1OcUk0KbucZvpuDFSK+Bx8+U/ar/bx2YGlYzR7jKSgxvSR1sOoUc8s2QmpSOeM/U9DAxv5vbAt+092Z3U/nZOn4EnZsjc7G2L/g5vnRH5fFLax2X8W4d3/Utsc6uJtc/7TnV22amt36f81h8NmEN90y+paOdwcSo7kgn+x1C3r+PJMrjtuaXe1TPR8+6WmnizUdY2rl2WCgidAfSHgCfZs7Y71tNUZtTVL14KHQ21xa+lJV11HaSi5JGUvfcGa7FJ8/avPvUbdQdcTTcRV2Da0E7FZsqvA661vpz15D+kJzgKpoBN3kGf8DfUNJCpTbTrE7lJr+tAL9lxRNzeP9e2iR8QD+KK4o4E8U2xg0f1TRThgUS+c8/pJXKoXDnWH1tk4MNlSnLq1t++2w8X0msF2J4e6Zumi+clC77VjtenV+wc613TGDVBFU5/0BJwBt9z3gWdvf+8PPzwouAPOUEByilpf2Nuy88HJLQ9uy3pDXo3oRroTr535KbSXf4R1pxGMYp5D9HEW0gfqjdOlSHiZzKH2N6S5wHH2N43bXG8yO8sbTRVBrTfa3ywatzGuN4vMzvOSaklw8Q421NmBD37v3rcxgsUPfueOnm/GV72v+JH7d9y9rpb03fPDu7sVXC6788lbxu/Z2Xb21Ybtn0A4Q89nhM9XS6wt96+BD2bm/LJfJjjnG6gTzRnDttgZzc6qRoRqq2RMr3LU+UYRt5w5UzRs00Cpp6ki13+j04wR9Yae/wNaAymhzsfwPVu6HOxklUQVW3oIfFEDr/dALLDKeljBJUkOk7b0Q9RyGkX4S//FCg6FHj8H5V0NXFs/cY8C+SVQzhkIkbQWTF2G2i6fr6vWQFuIXDSLFm2xRN+ARmDkjGNbXtuVPSPtXPYzLRZ2c1nVI0coyrx4XPHHIQAEjC53JvpGEY50RM4U8Vgpe6Yo7dQu+1lRq4i6ZFZ1uZPV0RNV0L07aBa55HBRGgPvGI2n+zPOcLKt9DCGmRntUKc1PFvaiGCmwg/CDDUKprRGfrvL7EteJelLvxFk6ExreUs0F04uq829AyxNdtEgSYJuqytssXnNClzPvUW+BuEaIlZgmmFEBD7JjYJZbhfzpija6Lf922xXnN+Yp0wwJpF5swjv8dNvF/Fd520T1rxTPx4r+ZrJVLoJ7NEoJc2a0v1aGW3BM2sh4b9pMlG/DvtL01rBIUtOuJKVWgUMWur7AU8APXvx3KvUq3SGKCiW7GGv12SfJeUpIm6aJVsLfFPonw4G/tbzs0CYatthhhLoUP0ulfZxiADLKKjwsIehc4T+WcQD2tCI6WLbjno0ZqpYv6vMBSg4cKnWOBXJhaxU0aypaEBFmFGvMixHmxqGrx5e/cHNjS1bPzCW2hz7cxm7YJPVL4iBFStXJ2599p6B0fufPbB036oWM0/dI7sErSfi6bjy4+u2PLizyWoBXsgYCMGsx1faavawklPWDd/zzM23Pnf/qMXnk30qbqmfQxshTazHuA3pIW6nbGEdPEwTtprtYSSSuQuMIdx8IKNg+HDNdn1YkdwXGkD/Tj8a6udaC8Su38yWvLhfQwB1+ghAH8isBf+DcjKOgEVrq0DjmVJb+Zz6W4UDtoLPlM+JMv2CIbhGCxFW95PBtfHCdrwaiF20BPzukuVRQ+Wn4dAzwKepPAP1d41yplF8KhF+1wbmLqgX/gz1gobsFpVnIM69Bj4LnyFONC48g8cY2m5HOpHZpfQNUZ4ltB21iYGaj9lVbhnyLk1iPuts3dTnrE94UItwSsOxWrMr7PTGbTwEGuqOogWp1dcsr2V1Rp1esJmsXpHVmwxiuL1A/rJqAQo93Aufs5XYqDxniLx8uq7O2pr9NtlJBAkdaYbuCk9uLRgIa3x7UCe6t4sVulB6Ugh/zZxKIwsHM0z1TRd2gHmXsjsoOTkADZ17tXLI4Q7bDEzplgsoY7fGZPXbnUEZdarlSl8E+zVaDWVn9UqAgxTn/6K9AF2lJvB9eJVCVzU6o6grXVvitEYDr9IMRNAvIRzsZXzJiB9Yw3bI7MZD9M5ynxeEL8N2Gl2dKtI7F1q8aC7S4YX8pWAq+czhhSdH9ZTLwlBWUT8sP9jZ97I4NgZQNJo8DZ8hRVyBedObwGqLDQYJSc9q45KX5nzwl7Zvr1l4qnKfVBTRPLEghM+7na6pft7yiOrnvngIU1FMylpOC4aSzxraJAiojfkOzBkBWfsN9J7TzigyG68N7OninAnRLunpbnCygoAHruFcMckhGZjdpRug112mP2Y71DWtxJU4ilZrqYtBZjhX4IKGNF9XF2zk0TuRCDZtq7PqKE90m+cKQSXASleUjJTrRPFzHBrCrolp8e3lTjMX9JkB79pnxmphtqt1kixZ+hAdikOfk6NKD5Gs5Hc4fBIbtRd9tQE7+s8yQEbvCCTcOxzhBZmx/+ydej1kUw118OwHKle/G/SjBjPzjeT3vDVOnT9Y5sfXsA83jGkgIM2CH0656fpZ8APIgu7m7boaG9Kq1M5qFlQlc0FX/fl53KdBpqXSA8asdGlbtFq86TVFLZAw9VrQea0vKpROx0djAJCAFd1Wuwet9qDoMovaUnJVggTwB1Xd2D2iZknQ7wuQuqGHh4ODQ4PB+W9Xr1Vrsgul8NjnxuOrVq2Og39WlZlCOYrXjexrQKr29Yexfb3j3Kt0D53B9XP9CCJPEmayHX7kha+om4tpyrQjNAtMqkytGNm4fM00XTTtQOVrpopw/ZdauPR03/qtm28+eqBjyW3fuvn6mYOFqcDgjWvX3jQU8g/B483DAdJ7+48+srznfd+/+5YT9y/vufuZ+9Z+rNhR2P2xscsevLp9yZ6PwzXhZ8dr0qprulnxGeBar4Q074E+5XLFo9Qcg3JWhIvqgEgWY/9kGH3kdcs2/RXVTVnKrM3EoEnC6C2R14v4lndrw4IaibDV3UOoKxu33rf9gbJgjdqBIdTjb7usEDy8pMuStn70P9oHGhzk7yZuvyxd+kg1EjWsPrt8+2D/FpFhSlf7WobK6/k0XA/aC7xNkZ48aZluEJJi4yzZMRVtxwakyZ0Uf9/ebsu9juhT4eCyh3wqg3zk3PNYhUjJdvH3RXinP/d6Ub33om1T0uAibVMq3rIPFXBXuVCf1loiblfAwlOrTeH67sad5fVD09J5+V2X1XuahhtcdZGAsI5n/2ypHyp8/MNdyzMOmYWMS3FG3d9qetLO0mgFHj8IeKK9O7uRLy3oAvWF+B+dDvKlUEfSUfqGI13A8m3g3KvkWUi/Q8SdCmSWkNJMtDHaaPTMks1ThBEytqHA5bre9CxlkjugsBOP+OV6mZShFDRgosbOMwQO7iqLwaTYDYdyeKyhmEt2vVnEw2U0Xm07ZyiT/HGljut48lJ2xTvVb51t3/Hhieym4SaBZUgSWtq6ut7NHXXDLb5k7/rJ9X01jRsO9teML20w4s85lkt0jmdjhVp7bd/6jev7akFs8LrRWsnlFnSCRTB7zJwn5LEm2qOJznSkJrtsc3dh12BCsDpMOtEuyND/dnqclkjWk+xKxeKZno2KfMBwxLzkUniJeBbD1w1prwvSnp9oUzrI05DUDltNtAA13mHXNv4K9X8rOP7Xp1FGg3ahD6aL+JOF/5dAU+2KVG2fh25rl8lYOsVJAYfTZ9aWTpWdVfI0ogPq15HA2dsrFHEL2iyPyggUlQ6f77PYH4lCTi8oPqqflOEHVtI8w0e3C9tdC6IrXxZdM+gD1MpkQWr9q61MqFc7r/mPLZs+vbsNErfdCfVzaNmmXG5jTwAFwT0+mQUPX/eJXa3Z7R+/ldxTVs3zn968vScY7Nm6ltxdsQ5RHuct6gX47EFiSMkF2iBZ/WUmaPPzNgt0qgq8zubZbmVUyxp1W8DxUiVYiiOlRyufL2pGcrEWHKjRwjU0b4v6gjV2PV36lIY2hf2+kJmlQIaEupUzBz2egIFmvUq7baOeetrqMuB23Gc/R23gDWojEkC0nHtLw8Jn7yBuwvVsXJrXEx319frMLHitwHfobXZDJBTSB2dJa0G061u212yvD6H2IQtuD+oeUl6RI40CoHZBOZdykmpmLB53sbYj1EXajsjZSh1TttJmgv49bXDGvcGkXUe9TJ2k9fa4z590QlD8ggVS1O8NyCz1D/LPlFYKeNxBiaXOgN9SWhlBxUhqVKgIevKteUZvWgQh/uxXqAmdAV01cGe/qpzTRpcN02kzxPXHILyyxPUKnYbJVsJJxEmiwGcc2YwT/hLGWVKasutx2Fwk9P5oVF+3PaqXfdvlapfAkc6mnXZIApgKcmnFMlNiKbrqARdtTVKp/Dq/OUml3Au3J3mviZISPl/UyjO/0+l+R+vMIacvLlFGUFv6rZ6R4iFP0MIzvzTpT9K8DG3SqEmjK/22y2k3MBQ0OsB7bLbSHfj/1jHY7eBF8AMcY4fmeekRpxNsRPFhjdFpLuUgbFAu4VqcS1D/Py0bKU8Z9M5ZEkyF7QTSbZzet92ukbZryoyQ/mvuZ2j9iAcqH71L15EFQiAdnBy0IfO6NK1nTdGgN2Lh6LPkPyALhNzBiJHRgY+XKnIH3EKOKjkC6A7Vgx9rdRqaNjkQH/QQBBWB8jGh+PuPEwK5+YjfDH+J6Cy5Y4r3Y0Hp2MZHsSTaWSnLOqUGAZHU9KM9kMaZIryNiSpyaee/WZllhY8BH3X+WruP1goG8D+lgJKOI4t6Wa+htCZ9KUASRtMyySVofd6AyWpzyeSJAOr4y7ImsyFhslgc8nxDEOkDvC6sDzpUffAisXD9rsr1buInhNqnQfNr5kbieuIkjgvt3DR25Sx4fbq+ZYxwz4I3D8dim8yohYAWamhdwbkpObe7L9822kbWDxeGybbhtuG+/OnMtv4+vEtl/QjhpoLDxmEH6sRADWL5rWwuyqqF2JOqLYoc48xLJ0+ivAniAP/u5Fxxd5+pzddGEsPCMKmn8Ozb8qeLcP71+Av0xco3UA7cpgF+B1YEyo6jbKUse1KxaNWNLO+w6ajSZoC+eEOH87fCW22VqkvKQt/Yd9/Q+gNDQQ7lsX1m1lbf19B1AO1PsqHtSrqQqXNNqytch7s/GCK5sVyl+0MN7v6AekW0D61Jb35we1Oh+OHlllrZZm7Y8fCuxLLmoIFqVjaozr9w6f019E9J0tfcn8iP1BtFpxjzecM+pWtECHeNsAgOSe+IuHF/iTv/+8Ycy7qX1i7Zt7KBYXVGQ5kGZiAN7Cd+hWlg9fLCOkQDvmjBet23yRixndBDCrASO8jikT1W+LucP0aOQfppgCThW75dx1w14Jzb2JdPjCbI+vZCO5loT7Q3p04HJvqbIZZmBkbKexPPowNlo+Ip1XYTUMDkZaGKJCJ45o3OueLGPlPClyCJdqEd0gWefSJ1ugjnR/9nneZIUf0GbA6fTwXvsL3x/wPqF++I1Myw5oDLFbIbNaU7F+E/mF7A//Xv/TfwD1ax6k5K3oh2Uu7W8xfdSVmmgdZV6f8bGjj74sW2X2K6YJ5kdhO3KP8LyjSxf9cohQijv2UUldy9WdBlO7Oj8He/OboetWex7s+Pj46T9dsK28jxbePbNq35w+DB/k146/e+kax9ztjZD6UKPVM3snRO26uUcmZxlUSFLHCYWVKrWqAD/wx08I4reVWnadw3ThLbhG2QCPD8B9f8oQi/YR/+CkMRfkenfa4Iv6UOfQ3abz6iXTpXhF+llHVmcXlFFX0gGZF6ly0GFy1xqfgC/xrtkC1Wc+qy2ycm3jOexNsSROH3Lb22sNuiZbQaijW6YxlX39aCd79JojkDu99RtyQRX5JyeOs5hpT0hkhrRXisVlvH4EYzQ2vLxDNqSVLTrp7kkt3jqdTq967aqG5n8O4tl8J4gwaDjo0MXbsFvKWUagx2rGlxuTO9Na1jGaPkqCYdpemMubo9DSSdVg2h1sbMadqgzNhO3Kh0QJyuqbGE00hj5PgNe+Bxesxiye1AVKEjerpy/N49G2jmKlRFaN48uLrXOzfYl2qb6+lvHA73C8PXVW8xw6q2vNPseBbriuypjBLGQumHo8psm/F0ziKab9A7V4Qz9rTNFctzMtedv/kM6+V3aqGkWFr/ep+P8gbVS7Rc0rRltnxkMjnQuyyuRXvV3CJLcxouW99g61qREh9XyODxxWU4NWvunnS2ZhM2IwVY0e9EnyUG+wdiaI/b16y4RVP3stjSgz1da1sv1qKJfpqioFBwNI63XLKXyOWTd69K0CzL8lpez79bPyeMb+31zE2ERDxCvIbx/cADux9BeJ45uGnT4Lqt6Gy3vDuf1OFdLIP+wd3w9yC0At0FX9Pdtx18pP/Tc/f07tl6cO7u/huGdw2v6182nNfxSbreiNDUNoJqTY/WD0Z6J+YcSqGb2mtIoYhyKZWqLbBwyOFXJcWmJqb8j/Tf8+m5Ivqmuw/OFRd/V5sRb5JpG6lHX1fQFdEXOibmig61JE7tUKSQS7kWaxFiFwhgUdMty79NU5cu5lLa3C6Uc7HfK6M+uvTg0q61Lc63mxGpuCCpWI00DrlCSoljSvnQmngW096yvhgro3ZfmPZ4SHtWSHvSE1odpD3TE5VisOIFxWD9V/XVLrHw0OCH7qPFH3cOdoCTiyiDDCq1XoiOuAvoaEuFMjnFIOfoZxTKbBpr2XohZV5IpavQ7CaORvV+fg+n43bsWVPpE0Q/Belxs7o/s+//8PYl8HEcVd59TM/Rc3T33Pd9j+bUjKTRNaN7dJ++ZMmSbPluW1LsHI4TH4lzh5x2QjgW2IQQkhDHtuwIAktYDCyHWQIJ18cuZIHAB6uFLGQNIZa+qu6Z0UiWHSfs77MszXRPdU131av3/q/q1f+1OQfdkP8nItNCAbQNOZVOJZIuj4jnh9sGc73zmVaXNjqfzgW6zF2yHLIkVNxOTD6OsvyNxJIkmYfF8yy8NtM7z8Kr09F5tni9fklCMoUV3EJX/V397Fg6LXgFNr0NNH3dN3ll8c332WHHPeBsqEkDt+EQtN0shk34gZt+Yulcvg+EQmAD9iAf4/qgvLwSLgv9dXbYam2CauD0nnAl3BDX3da0VcXRxWQ1OzrGWn3zg22VTfPdubqucK7IQVDU+hAUwpDJgt7n87LMgip2cHUYWVjJoG+eBdUAIMGWVKTPlCr69HvQy3xwhc8XFwr5XlCLtEXkz3XKB9XzwJ/YcPX99B9YuRe4brh+E2fB2DnB+3yzd9+95fgk1N/Tg4P13eugDd9yYkuS0+P1svot4Gc6BMOULbab908fzz00f6R1ct30/M25XV2jXd05nTHd5emKQTYgYwfT2jZPFNQ3dOuvpLwvV93W47kjD82zsPKbp+fZ5dUbYzynAfwGom2eJYr6Ov8lJdr6MuX8nk7g/5qWdmALqyjltgc7NtzS6SglU6g/2AyTIEMaCygs4cq/SzEfF+hXU8TX4D4CjUxK/l6NzMVKE29xsdK3IKc5qerrC98EI6Rny0bLWAADps6RZeAnDXe5nr5lJMxp6aa69E05iiCa9s9vaRvJrZ9vbw3b0/NNufKuQhh1UUsDNXChEExd8Bi/y0kRryCyLlBVFtS1Zf88C2trXz/Pwvqa0vNsscZlehtcaLxwzdHWVwm8FqyiwS+PxibekuhKo7F1XDQ2JwMLu9+rx22FDg8YOMXeurNZG4bB2gRGyoGf6DW11GAio/Gag7Wv1Lnyy1T+qrHcoM8XHsXPcX2+HXmMW2VYl4+PjwNlst3p3L4lAXtZn2usj6l3boEdnRub72lL1M/nclVdIbhl3NDL64pEvoM55ifYx3DN/i0+a2zWxF8OOjfXMzbPghpy9fMsrMMQ4raRG3rz2iBR6FSeDuoK/VpY10H5VYL3FVF/7rKIekP9jl51wG2WEjgmEJJCiSFgs4Qt1Co9yUXYu5ci7D0wwl60SoT9O++O7B+MgIskUpqmlSZaJCFV4fZ2vPb9xNtzfZQflw8iX+PG5W23bXpgDI7B3U7QW1Ogt/rBQSIyALvK/uCmhk0NieundveVP/xA7t75g61jA7vnr6eI63Nbu9Z3dYLWfqmqN5ILLmH0/E4HOEjznXehgKVg/5UAKq7Og/fOs7DW63dzux/4eqtgxUC7w6oNwVI0nt8UAcfr6l1KXKGjmFVDhT7IcL582F6Sw+GnL3MbuJ6UixgD6Elu+EFh0Pp5YeCYGyidw2gJW6n3McLzKn2lTHxv9X5+tytXEBVKSUFREYqEQFZSeN/7Hu4FbE28AXDdFJ/LZ7a5OVqf+yf0r8gQosG8iBBxA4QQ3R0VzWHsOSYKfoZcc9hA1mzYtH6oan6yLTc0vynX01WfC3YJ3TJrl6wdaS2sghRJOItggIMCbyXeKBGUyap5FlSzaWievbwi/VJNBYbO1TjKNKtM+H0AvIf3w46CM3F6J9xPBmfiPo9Oy0ixipvv4xjQ8t2JiUXSWCqmfW/Ul/LlUR8xc0UCNMmqU33vH/4V+lRsBnrgMeQn/HrHHRh79sGxsZrdtRD55UIhrYebvalhax59GfTyMUQK8Z/2gLYG/ORI2MEeZKArd0xK3Nt+qNU2f13b7tz2+fWttdHc/ECusSvV5ckVKeiWzHaejq4U+4HOXo7++BA5X77q62zzLKx8/fZ5FlY/kJtnl30BD/KLVvxqDHYfGNitbtJLQOUKcRObSynx8lYdCIQsygvENSO7FVqAR5Mpn5bCC2gSHYLTwkAYNaRCAYRxSrY6wd4H87aX6QMgSitR5ZXI+jgZw58CeqOPj9ObtdlcrZCx7nSfwQWNizpdHu1sVc1n2ly8I27IFXhDl/bJvVbUAprO1owKeN5troLjzZXXFx28Zb7dB3Xl8Kf+jtHL+WyGv2NsFvkEoc79ORifN/IZrbKSwcFY1GaTci13djward3DedQ3jsVgU1pas7XXgabc1jaW2zjf1Rpz1c635iq6Stp0aQAWG5Z3p0HzMnnEbL+udRtoYlhL18Z5FtbTWjvPltSkXz7S3k+Tf/CxRfy8MIBwfgBp/s4BBLrMX+KOGf4XR8gqE2B8f/5B8Dw3P/4oh4yzHRxh0laXC0lu3SprXV8OeVDPaGlZD0Q+mrHubK48V12tDc+b2zoQ2bw2J+SYfxI8MM5keJsJ+vE87EZlIaL11BhXgZEt1mAOz7OwDq1snuVq0ec7kK8mtHydfZWuWQp1Wuqc91waQXddRm/dtqfD02qVifitv2rIhl1up9DH+F2/kJ6J2wX8m4qc1mPWiEAhgYS2BqLatsmsBY9cgQCbb/5SvuwrEzgpS9me8uPsD8LfgHH2EM9MMltfb+yBvOFnfSMjclYB/VVjr/HA7XCQBeV75Ebw4zuMxEO+Azk2t29ffNv8mraeXG6+svV2k8I3H885utRddy2RX3FdVnRYM/ysR8l61uXTHu58zWu2zbOw7kpg7rja4755lq9fdFcpWRbXnUUHthCrL3if/upqvfz+Ol/4GwltA93VOpm1Xg3dQp5zX7MVDMtltOjocXcbJEB3QcIgoUQoUlu4D4CEFGin4EoZoaTf5CREDSREuJzA6+qjdWBVcVm3afSudQGFIn8aXMCd3nIVGjCYdwH4uh/Dv4XUAet2Fxf1lbD2QWlBFAqkFRInyv0WZKCqPVHfZxW4GuZQ/HS4A3g1+FlXl/73RJG2RpfmvaQ3zhcparLykivD8NJZNtzhghdnJayri9D/vkBznF+d4D0hzyoeTh26bCMNpisyllyWT+Fjleyn2PiWwQq1GPqtcBKqfWdzdqLRHuhoa/MVUiwE2lraAoX1q6ebbm0uJlmATIuePU+Ml0mVGjlFq2VwlUFlUBnrtnZtDaTdVPftJzfv+8LtbYynJrCnQLu4cJFLu5BpuW2yVhng0i7keX7r8S+W7E3h+HvbC/y93N6U9qtR99av5CEuYbku5SLDkbtBXz5ORJF2ZA0ywXOjfx7pwKZP9/lHIIn1Wms9ZA+GPctNgkpBz26pt7qa28cGIVf3hu5Ie3plz/4wAUAM3AFc0rmvvUHzGxulxQq6YQ3nWFiFK71qB389ESpU9F59fFnA4xKTG1pCdU2UvMfvS+74hx3xTb1xnQjDBARwUAMtk82ZkTqrs6W1w7vhxjZrYfSpQ41RU7qu2VdQ2Jf+paymOhiqqQlizfAvPOIFgFEzlEKtYExAAHScAGz2VLiZmm13d2PlRW64X1aPNbmZQCaG7S+cKxJoF34RlOMf7+d4wrjY0FMyaCrPGQyIdxlNeL6l4a5Z7qPlhODXQAeO9luzq1OAc49/deZvng+T2ENMIY8gf+Ij8KvQnwGDP4L+D9KATKO/mHUHVAfvgBJUTRmoPQ1bG1QUpWrYKug+inQfzNnmr2+tGtnV2vn7gb6B8YHpATwyEBlYV/5N766Odb9t7b6Dmjfk7oHPK+FpFUvDJGi4BT3NgbvXCvsylfxyKP3vMCSeDytMHsxdD7wp/osGOn/PIgP0gH0AV/Dftav8myz4ttZ1v2XB9xmoedaQk9zDNaMkT8y4PF4ixPBxVqXpcFaNisBWRkxrrsqQWRJbcwVjQ+zBBCKZzc+hA+tBnhnkZkOkMeBvihldFjHsQYkz1VFKk3l1ks1w3+56Q0ip1cVGbh8auGUoCAAJ5Iv8Tam5YbSMVEotJxDhoybirYFsh9luXYVfs/rq7JzVEy1eoVCf8zZO9S8L1SgxOTxfDP4zweeAMHH+1OloAw31UshqDVFQqmR4KtSQo0PzNakclP0znm4JzxZ5AcgKGuWmyaEe4mCGHBRNhebZmmwq51FzWXm48hxVJMc7ws2kaDXLAMQ18rw8Y9UWgp4WotfI5WIyvvv4B2Bs4Xl0XhX8GAy1p/PtAnDbX06HetZzawryRrkZ/CCp0BDSk2vI1dTYc7EclluvCM2nckoo3Z7ukRK6UojYzo/yYO08hNbF2KN80xn4apAcncOkeC61XgEbEjSjMt+MopFlZKYQn9GQcmw1dKa9LEJotRZd2gzKrDYaBK+KGR4pZ6wLDSUNjuEiyupfvcnRLxdUG0+MqvhNRVsReW+0OGgFmW/1ks4Aml0ul1+pO1C0kNVvYfFKMiwaB37QA8h3ub7avL8J9tWmo5Apdbbx+kbaCDvN673N29+Y8mq13lRjP4Hs2HRw78G9O8j5u9uO5vbnmnzGTfM7YIyp4PT6bjjlf7a2u5jTh+/BBL9tBvQdZEXiNWIJ5C70pZGr+G5yni1WvWPTPLsjt76N68z13bWw/nNs/gv4iMIQD7kz+W3N15IVaPXBc81DqkQAiuhcNC4gAE7WcDjZRhXzCikdPPIuK+lPEePwrSIfYtrxntKBvgYRu6fBKX/vzERXGLbXOJpLxYdz7jhYnudkEg5ynEyv85xMBFaQJ2EDGPu7+Bwbp231vZwq3JXYpdg1OrpLgZt64DxJYxxmgDjtMQ1C71g32Z3rqs/Fc6GQvSpWhVX1IqZ5T04AlYAmb1zzKiDDcxcnCuyDnPBAyTk1yVVlZZfqQqroKqAQqjy9iMc0z3pyGgGnBzQF27mkBYp+9/vv/WtQyejW0i5mbFfQuUtdjDVZdNwcC9xjHi0RmyW1gkeu4EdfrROvrNOXOeIY0ox9DfSpCQkj1TxLxWmRpnoOXTuLwBmSOXRD1kJ5TtjtJs3D9ggai2QjWCRCmk74ZyofJffj+/KZ6CBZJEBEHEFFiUPlsXtOsODiiOZhFonQkT9GcBkOrvebTrD+GbLyUZarI5+QLk/xucTEACP2V2f29BbdqdLUlVjWZHUYPaPVZZ0VNn8n2zQkt5V7PbVhq1iuVNRM1jWPpo13DvhrvMpEWVnGjf1SJpPKY56AtiwTjLSEtS5T0CxXahiXWaW26i0V3dEjMq1d6/O5faCtWNBWHxeqEC9SiYxwbUXaYi+j6+DmT/TeLIOobKSi7EXnjGGPYl/5KWJ/gag/nc5vj+QaBZZylr3I8uWI8lMsKFmg5U+vCIkUrnAw+BAKUT5wQsOvnGIfh/Go5kQkrDc5aa2CENJGtdpIE4kN5dnhKuMDclvC7WmN+tsCroSNxi+2zvSFSK1LXyuTQ4cTNxNwdxz4s/DNsCfat6vZ05yyByq+FAnbkk3ceIdyoicMSAwZyHPreObAM1Ok5nGL88PUDP5Emf9jov1wNyBk0ikS6WS1Fs3jrIVyfpilZsrwJ9gykf9jrGj/Mgodjk+o2Kclm/yEfKIv7pkxPQCezuGaO+8Nde6oV4f8Xp1UiONCUiQi/RlHW1dnR6jBKxWJgO1NypVyUu947EO9+zrdQinDkAqlQqpWkgKHbnxifKPFJWH4ddkceK6bhQzwcVL8DpTTEkPqZXQ9+DCM3pOlGdsegwT3v6idSXxUViLvaX43XKFHYSGt/0VWOyNLfJSVlQp1OrMUlXZtSRaBIN9scDBaShidqG3cmDbaG8Yy8QG/iOJ6VXi3v83vBnZHZk143e0R7Fd8LzZE49HenbWt+3pDXi8aIcQCHBeIiYXBSMSebHK5W1OOUAo+cxt45r1gzHuQCHIL59lFgL68a9bEMCbvHLouq0NMquMKhSTysB0SvOoDj9hnJCf0+wsMPDNFirfi9GfWplAdZ8E1gggY6gLUhIPr7IFHWPuMXnKC1e8vUvLAMV7KtlKM1dZqlonBErcrtteoWnhYGWiMezMJB0mKFc5QvNJ+4oSvY3dzK1CRdwlaml1JtwoTIEaDry6olVIyldFsUMgkxCMnWmd6gv7WTRVMa6fOn7Ty8xxu7NvoF4RmpAJZy80/KpWIQjuHrs8yQa9T/Fhsr/Nx7ePBKfM+xRSHbeb5ad+3Euf5yUJ1TPwYG9sbdD7OBrXgly/JgZTSPdzeAizRrrYOUrE0D4h+ARMIcWFIBy3B9TKFXHqjUGFSa0B390iBlurRxTsSurhGQmDEDxRKEpPLTEFLld5s0S9kQOcLoASgX9FbzPqKyoGUUSwRy9UIjgTRi9hWMG5rkS5kI/Im7x/3o82IH1GiA0gIaUEHX4qHwI/HVDeHDp4WId1QpZmQIXRt1u8RHE9P+fuPZzV9GkyTe5iKiPAKuwyVyezZhytm7OvQdQ9n7agdJn4VS3P2G5BMaHR+hpcSYLjnfzg6n85vNHrtZxw1G89bxO08y8bTguMs+AJN/3EW0dDgK2Sy3MMs9y2/4L6lIvswC78HCJUdleMlXwTkaSl3JviqEP310VAhR8d75RqsuCzVIPgVrZJqEM0fYVvlkk6lwlG/NmWrUpJyr/3RSFfS7Gqf6sxta7CW+cx2l1FrcNavKzdHNeek0i9VV5oCJnl10hwyySOp6F0ufWdzqNpFCf4P8FFD+kguYZTLSB2t1GNCTOOtcvqbkhYAu+3+Bqs8anTV6LTpUDRXbhIS+k/EKhmLTx1L0hb3wi4r8DtMPq3LTuk5jlQW+zZ2CNilvG4+5VfCHjQjUiDOFGJm/DrFqdCMc49uH7GvkB4wXbphH5QIKU6xxTKFnICltgjYIO/VcwJih0S0SQ38bKKyypULELwNEhZsUWQ4Vt2f0GK/KkprVa4tGl44UTgutUJBv7t+MA101QQYpxjxNy4fYJaXXi36U/BwCHhESABqnDXQ09xz/fsStwJM02c8xxqy3EfgcYzfhXKhuuzeK0um5N4mKKOmcMcaI0XInbGIwxmJOZbuGdMLxUIMA39eClqtgaDNimCLP0YvojJwj06gTzvzLDXoT08HZAg0JDqkDNyL1zKtfoK4AWpQ7j7P8zfqLZuD/PqsN2uZJtRPsAQn1/nbXUpmUsHP1FSsfuMoogznKrQRLbg/qVgooTSMxy2iTCr4MDJnNOpwRaIO7JuxngqrUCSSqWizDifwcBpLXvY0BXmaAPKURDbAp2mQInH0Psi1A5pcCx7tLECLJDoHGXdgDrtp8x6mIFl5weI5d7gZ19ISJVnuihAHX0WgKotL+hSqsqLYhEhp1mrNjIT4/kqpmhWQSiOXfkiieOrbUnGJeIUXfrCKaDl/IiSFOHxmsVr54sLvlVThmZE/gWcumfdeN0vSe7jnKsx77+GfYVVJ+tPKO1u6k6VvRwrfhf8O2N9WZC83XitcwOiejtQyUFzMSCuwwGpScaphxn4qPVNbEUhMB/bpSlo4TyMSfSMN/sNG1jWA0dswk7afYpdfsCIH3FXG8spjKFd8+jFtcYX+d+DROJlKpuxNfiFlVGlMlCiRcjYWB7vB5dIlNsXb1+hN5dGovronrr7ygF95jOll4F9jeaQyavYapO66gaqiPB4E7VWWZyNxM0v6TYGYFS/6Ztw6+3ShificbFC7cY2j8CleZEtKlGRgu0p7LD0/1GwHYaeqwMNWVLna/IVmMLgchsR4ec1AfJlWa4cPdfyyh8o/DtBpLQB/fQo8jwogsDwnoxq9B3LGAMQpIQ2PUTOuD/PeQwknI2V4DEBowvXhgrvw3kwxFdinAr3X5Xqn252+rut7Ova2ez5EeeoiwTq/Gr72rMEvNk0PhH1de9qapvrLAp172v1tKas52VYWbE1aNvH3y6J/wT4O7hf6PZt5bz9Gwi7QcH6PGtFAp4eMRW0CwjRNX190feAS2Xyp66Pl/Z6loqXeDyxd+kwrk5IV++Ny7yezqc5YFvTrCmJIKLS001g+Ubvk/eTC/la/uxx6P20zvSGJyqJeuERA5hQhwFTzcJiCborHor27Oe8nlPxSOAK9H07+0Fc5H7mV25frNCIUhMkyI3neN+OkNNZpzb6lbGJvned3zcp95Hl26fNryCGWFzqOhhd9Fbg7hFgKlDkFsIW2dITpg16XSuHQigA6/z6jV4gIISHV+y0LzyyXujabXycWiIUKnkOhEfsaOg+eI8Pn9P48kkaHztrL7GUywxy6JmtBZMGHfxH/YxyLVzxiSBOeGfLhV5jvMRijfYTYX8rzMrqc6CXriQcfZnlKVU/FIyx3LUM+zCXwAnqDIbSP5HuZT3fO0b2Mrp6vqwI4+YLLl8Hhnk4BOu/ObEjZayI2mRAnRALS4q/whOuD9e2ZgD3dn7CW+4xSAnxCCLXuqC0BoHhHJojfGGoM66UUJdNp5CoZQSspp8/s0On82ZSvNqSVyOQk+ISREXJaHjBaXXqth8vb7ALtdZL4FJLgfYQziMvmg/1Oqyipbcr3uEH6uGoq9ISIH6kXuACf82997XXO79XYplS+x1mDKquSPs6qpkShJ/JuL5dkq8Cixzk8K72BZR4DnNmA59CTQlJrdVDjQz1SqVTWLcx7g/eBI+l99qDRKxQICQyntXoAAgQjm1Av9AZuJcSEQAD+3Mr5Cv8VT1ACqTKvV7+GHSLUALXwPJoSF+/4WqBeZVwSPDCtm7a/WHR7i9vEeWqRfAGZ/cUSh7do3pf7uyUrpNplma6wQwaXUicnYlvLa/rjWiFAkGoDLaxMO3KBgtItOrgJTomiXUJ+2AoX/qWtPRpG2cIxeKYy7Dv4V8EzNSE3cXlq7Y64NhpVh+fQu7NSh1pZoxaL6urUGTizxYjUFdPROjVu8k+b9sn3IdNLpG1FWhWOSqXAq1Lg16ZWXlfK3gajYNXCYnqokkxRwMsvhANcligKPwQ6U4QLnsLFKofR5NBIsL0othWXqOGRmsT/UYCLGKNaZ2ZE2AEMuwEV0QaNxqAQ4kcw7DpUzJgINYA1UkqxoBDDYB+xVIxulckWPlo8+m8FLRUTGNd0YzIZ+im+4cTChVFp/gjKhQ34jNtAGzoKnBwIeu6MWEzq5tB7zjq0dolWPYfel5WRWvO0RkJNS67Db8gb3uUEO7x2IEtK6YuJoPKSkUHxJYKREgaVHjwU1FkoVND9MxGqsBr1AP0JjmN3YkLGotdbKZTAKLlUIJaTpzAtpZYJMJFMunA9hn5IRIpxyMGO5HXeq+ifCQXi42X88wiN/vicVQ1+EOcc+pOsVOJgnjBMUa6PENcBFfcK+L+MWiSrcBiYJ1hQgnB9hAVlwAB+Bfwv6K4iq4iqMHPhgDoc9j83aP8M2S8X7qXUkJRw/pdSBYcRxmiGpH73V464S0yp5SKtRk9SFC1Fu4wmBThW6gwqs3phlpCreRuM4C+h3yduBiZXi9RykYlyMqs5TPycwIgjtDaHZP7deGEUjRovcKaHIqYIjMbBR1ktXDsxgk+B6uWYOPgmLqT6qKgUoVYhrXPqzS4FJj4rljMmtdYoxUUfItZIFWKBSM5I/i8JREhI0tKXuHsR2NE/Ed/n7iXLZ9/N38sfCPiV2snld0PBuzlM4Pn7mXzP+6mQwLhai0shIL8lodUmjdZEEqIHic9JKTEulislP4f7KOH9vFBom04iikgRGeIvsJnumRVKcLi/9N8v8PB9VoJnZXxbXCjOL+cdKLSzLF0VDKWrQgtnBd+rCgYqwO/CqXzd/SvrnnlfdfeX1VSH4O/CScGFfHQFXzdox07ijuV138jVPbmi7sn3vm/CUxkKVML7Pr+4iITw17DvEa8rhUg/MgrH9GISOyN4HfSZjtP1NIFwKUrgGz23kKbL53gpJH59BZeqLRq9nRHg6B/BgDJrDA4GJ56FJFZCaC17OTormVIG14lasGYsgl1QihAY3PMQ5LpZ/B9sgwDDfgfuoQ9hwT0cW6TQrwtmERcS4z15Gv0kIkSM4C9oZww/rbFJEbhs+NYP3+CY9k6BY/7mUCGAtEqdVp0nYYrgcKzl/UT0K10dXe0CuVWvNKikeFljWKuPNAYBtDJqgA4RCB54cuGZk6cWnvs0yZAEJhQRQ8+fPDMyOvvic0MAReAEycck3gzu7wvc/SX43rCht57WUMjLmBJRIgQ4oIwkd4Pg9mj+DsEJfXEdspgwoEKZSmI+b17XW3H0C7qyxjJMqjQojVY5Kuhoz3UJcMqiAzpfjAUbI3r0jZEzJ58HtyPECHCXT6FrT51E1z8pUZAEDnDg0HMvznL8QXcsCsDY+y1oUwIZBcc3g+PfcMdC0M8Ych++DfsIcT3o5wCf9+csYfK20W1AP3N5f84Rpix3DCdFihmMOBuNF3yIFWe0Gux2oCCUSj0l1JFqh07vUEvQhbuWnYt58TsLjJnovxYTQ8WXn6NpGPeFLFwSPky4kE3IZmQL8q/cXW5ua900jsyht2TlrRO59qHx8cFapxOSA/zr6dpY+8vod5FBhEEvZG2xzT8Ya2vT0xvQDZO+ty0WfQ/ydsOk/mJokny7cstmJPPaPM39h/G58/T5USYdhWnM3vr3NzgrDoOugSWHVj36BlMgSgu1bf4BC+tFNqAkvmHS4nubhXU3NCBvsw2TIf1FNjRZSb7Nwq/QZ86H6Px/OJXNrS7Cr+E3wXABNRDcCyBoXR5m4OZmHMFJgVZZQLeXJ+HAuCQcKBGp6Ipps3d87+G7vvnwaKVWVz5481O7W67fkCaB0wKZlen6iVub/mnhr0+1W1pvPPu3zzyFoqc2BTY+vMvl14oFmYU7M7iQcRitDjlGoD5crg/Y3SGjDL8Fewj1/+2rqKx+88H6239woq9p/xPPv7S2454bJ1o8tIoWKSDvukIuVasUm1/44wPbfvKds/f0bnhh4dIz61+4bx0wCuSnPiskAeKUqShsHmgCgUCikIwt3Ix3cHKKLN4kvIl4AsilDtkN5HJscV6QEpQv50lt5XhSWzmeVO1pasQ1h2pPEWOX86RqZ1lqBPKkak+z4PNr5klN1R58+dBtL91QCV+Pzt1QedrdddNg975ev7vrxsHu/b1+TLXnGx8eHnj0G9ez8PWRbxxe9/h0tnb3I+vWPTYDXh+FfsDiO5hQ4Ad4iLO8p3TSOcx4BmFk0jm08Yx5I7EJjK5LFzieWzhPJMua4SezLPcRhMVchqqlWEmRIs91U+nJz60AdKCx67R2jfQduM4PidLQoEDGAI1mU4oMEojgRFIgmMelUM8xBkYm/DJGYCguIkVQd20GA+se0L71yH5ed2mxnefKPeAHSc9hx2aldnvaNIems5IqRosLIyN0eg6tPiUc5fjU4Ew9kN9lyGcWXBHhLpGyhWuE8KLTLLiKI1eDs+7gsiWGNb4r4FOtSMIoLLByUFwSTPwegqQkl9JyLQAYEkqOatqGy1X6eGd5/WRHTCqUioFWFjM1665rXHNsY9TYvG/977G4mCKJnNKklIgYq15jN6gkv6sd72tx+LIRo91nF9JmLfD75bTbqfd1TbUmN++8ofXLEp4joX9hAT8A2mcYeZBvn3KsPSvvW+Pva/T39fkbcch3uvMlRKGqU9Xpq+ZQfZbsXBNZdDqJzhH9HGo4RUzwbNbReT5DH7QDrxWCE5Rprs3OcVd3cpfL2TXOyCLLVQD5Tg1AdCfy/NbRUD5v9RUiS1McLWxx3XtJo1zWniKNFccP1Fz37FTLvnVVMhGwFgBgSpMDUy2NW5qdZYMHum6WURLgAFLS6cad7T5jqi9Vs7kjATSISIAJxJqaNXsyw3cPh+31G6szewejh/rv21Grtdmkco1VqzJQQofX7qxfW16xPuMU0UaNCrhnrsyGikB7hc0VcBG0SUtpGYXa49JFhq5vrds5UCXDiMTAXg63OhdJQULgRYLAy+QysJ6OOOg5TDjrEwiQ8BxGvKQN0Y6NERPwrHVn6VFyXDCK5DfNcIlEL3B7ZeC4eokvSMOS59h8UX1+V4wyXWCRLmjVOrQoj4UtYgzETC7UIUiolN+BBKR6h0p0aU6qlAvhtk30L4TaEba54lbFdyjtwg5sIYy+3ub0/FAkExME8KJ+CERMp7aZzTTeIIHgR0xJ3r3fhXveXeBkbBHheJPrEZaXsUr0R2f9CX9CZprD2k4jMvscipypriYq5tCa02XD2iWxKnIoL7HnVsPSZ1lQvAyWn2XLhgltqRgty29yeURnMVJiiXYYssjyvha+q+XWz21Pb+tPqUkChmR6Grd2ZHb3hp2dN621RX1ulVlvs2BWiUJKqFULtY6ce+ofd5af3f3kVBWl0at9DtpAS/Rmnb15Z3tmtN6KEwKjB6PtdrHKrHL7F04I8IqJu3nf5dDiPP5Two4kkFZkO6dBA3VzWPOszGiUlc9hLS8hsshiVRXhBg98WrWhcQ7VFKzAUrMU1pklVWBQgcIqWHqWVW0gYPkls1BCNJ1vFMHKDRWiFTRReWuB/zS19zMzA7eMZryMKtp74Om9vq6GKCNGhTIJ6U33lG+6c20INzb2rI/temSj70V91XCjp6stY3Rkx7IN4/VW9JNrPn5Tu7+DvfepTYPP/sN922slCiVjMSoByFPQiu4jz4xQVj2V3nrfeN1Yo0uusymPvLArHO/bWsjNTeKHgPzYkOYCF+aOM0KhjpnDOs4gOoKZQ2vPGIel43nK4KKLfZowws9mWe7DJdZgyGxZBBb8aOBFAT+EExLhQlyo0LtMDi+NCtHfXjoB82GqldgfFBqpEP+h0mI0Kv52ASoPkUIlF3SQKrPS5xEqzRDDbQF9+n3CAax5Cmnh8y19EYlgBkSN+DFDlrRSLs7LJitexprB02Wx5qyMLK8hQpcMG5ouFbu3hHewhIWVAgUNoUusYQPRdKmka9MrjH4l7wcUlSFMQeXNE8Dp6lGYhMqnwPnoIPz7ddc9vWvLJ2bqAt17WmtHs4741ie2bX5wNOJo2FTTNt3p/+m+Xbv3mdLr6rbuDblatrdkxjO2u+44fCfateb24XCg/6beum1rO522lr6RiqYbh8uj/XvqK8aGcjZXx5oxbGJoYvMaX1Nd2lp+5NKnIp3Zeoe9rrG9bGLXLpiLGeiGOWB/YkgjspUbA5Y4HANwc0MNGAPnfNkFp1NUAYdAGTQ4mlOiUs2Qj6riRoAzuwDMigiqBTACykZEem4EiCZWjgDBSrVQuXxTyorVAnxOHR88+Ox0oK85riIBtBNL/PWDqYn7h8OYsaFrbWzP8WFfkn1634FPbvafdDZNZBs21ZoN1Rsbuz6Efmfw+U/cv62WpFUqiwmuCwEU2Xno6RHKopVXb7u/f+3Hbmwd/sdf7j9yko3GercmayaaPGFeP+SALH1jJTZs4bBhC4cNdTw21K2KDXUFbKh7X9gQ/0ac/dyho5+dDMT2fO7Qkc9uDbyor9vZ37GjwaKv5V6tmJLNY8M9X4fY8F8OrX98KlO969H1+VcwZl8Ag+ETggCwbv38mA1gxizFWBkp+EH0KqVrYwCMTXUBaf0bgImFVKEc+a5KmQVFhLDMErAy/tuFlaCq3LEKbORikvFPCEm56NKISCYVCoFZQhXLMKRSr9TblcLfiRUSohlGwcPsSkojI8F+z4FJHaNnpMJXCmDy3VskXOoL8GzXgWf7GOiXan7VB2LK3eeiLvCDpOawA7NSbVQIOiB9JjhCp0rQZH5Yl0BJUDAIS55lQVFhahmILGWHWo4gS1I75rN4LwHIjxFAW11KKTSUCCcpGarvGI7TE1vqtnQm5IRUQpDazPC+zIY7NpQZmvcPz2NJgH9WgsfMRF+ru3vY7neIGbPK6NC6XQZ/J9tYuXVXHjiiyHaAGx8BbbC+gBvjWEdW3jPo7cl6e3q8WVwBbPsugBtrmBpGW8HhxvbBskW7nWgf0V4zbuSubq/gceOgvWyR5SpYbvCvhBsrPiBsfKR+/7O7G2bWV1NiIa6QS1KDU82Nk83O0OCB7oOgvWAeGskMBxqT/anqia4EyaXyIkSK6qF9TcN3bwSgcbimaaovfGz9Q9srNVYrpVBbNG6TzWtz1q8pr9iwBBmd2Q2VgVyFzQkgI2XSMjqlTOF2m5YgoyjZv5vXB3ZgB/8jjxk3LWFGXR4zom8DzEg6NvpMETj6BRAJAotYvipk5MrRsOBZli8JzGP5+0aM+H+olY+IVTBNjlJy6TtS4H7BfS7ovEBtD9scMRv1CK1d+CS6UIt+bQVitOrUVqNejneJ4MZLsUL87j15xAjH2FZgFx7jMOPNyzEj9EdyZ4E/otJXvIzWIGVINYCDwJsoG17hjtC861aCHWfBRRxoPM06q4GReInlrrvcCyn13lZxQYAlvSKAfKz1yCm2lh1K0XDRSSwVkcG2nbmm6f6Ir/+WtXXrvRyArIM+m1q5YHG1x6aenkqf3vGpqWqlQS+XM0ZGaWLEBqvB1rijo34sY5MtB5AElpq4l5OH3cA+fAngxySSQ76e3yW4+EpWR2Hd4x1o6PoMui2DNmXQZAZ1Z9DMHNaUVcvMZtnNKXRXCu1ModUpNJRCgc5qOjeNoHbQ7HOLvzhDod3g9bcvgWqQmAyVzS2+kyXBgax6MRaDNOIQjDZfBkZDo6+FQqOjb4zCfxwu5d4BcRsNAeMcq15kweUqbwGeNl8DPBVeCzz9EjC9M/23jNR5aGWk98an93q6smUK4MShIqlE6q3oLoecBrixoXttfOdDG7wv6CoAQO1oAQA1symT3VRvQZ9c84kDywEqpZTKKZWCg6iMouvIZ/MQ9Z7x6rFGN4SoR1/YGY71bwWNtgWMy5NcXphl+FQD8On2M4iGUEJ8ql8Vn+qVHD7VXxWfFpO04yc5eBohKJ3b6PQymBD93aVHVSoATv/7CuDU7/by0BRg0wEgL1/gsGkl0oY+xd9rxeIfZykG7aqYA29kcrQrNZc/kyqcSRbOJAtnysGbMwzazb0CeWmfW3zlHBS7djRWKMO9oej8m/yZX5yRot2xOYCEDWo/DU/6aVgm/94OPvXPYfqsEeJk0OBot5r7AxFzFVemam7xe1mNBe2u4i7Mn4QXVn0Ba0KQxdfOQMFdEuRXzqjzr3T+Vc6/zoJrkEZwc1kS1tEYA5U2Fm66sXDTjfmbboTDhyGz4C2ZqiPCAK63LIProTdC8N9r3N/8AZ9jMMQheHjM/4UjAgnl/8GUV3WEIcyB+pb3C+oLIQCXo/ov1M48vXvyH/ZW+zv3ttSOAFS/hUP1ZTAkvm2q0/djS9Vgip0CuL52Kxt0tmxvzozV2e44duR2tGvo9uFIcOCm7jyu7x+paL5xPcD1ezPlm4ba7RyuHws2xwwQ2dembclDl/4x0tlQ57DVc8h+N6efBoAOf5rD9s387NtybN8064FKHOiDrCSYBchAFCwF+CUqfAnkQw0e5C6RsfYsRAPgouU4v0R/rw71SyLNrYLL4O/T6lj/wc8CrN8YVYsBVhSTwUx/fOK+9WVY6vg4++gGX2LXU9f13zqS9TEnnY3jmYaRGrMBuLzejqY69DtDz/FoX612qGFSWlpJdRz+9IgtVrP9/oG1H72hFThZ936qFaD9WLR3Mlm7uckj1Vp5+74djM+frcT7lRzer+TwvoLPmaVYNWeWopAzS/G+cmbhP0tf9+zUnifZVPX0s9Pw9QV/2+bq5q1NTl/b5hr4iumPfvehroZj377/6Hcf7Moe+87x/R8f91fvemwEvAZqdj0GdKBh8R30ZwIf4sjn84FzwaozDm4uuOGMmc80c+nrUPnBfjwtg1PBDbOsOZ9jJvT11WeCMwXEgf6MVNv1OptG/CtaIyNwASn+q1SlMyn1Nkak55byIZAYP0picouO0TEywUdFEn5RH9zfCFCAIUECqUWmCph9Ymke+LbCPHDyXLlWGNkGJ4FTp4R8Ug0wEq84CZzMSlj+CjgFnDqdz7HLXbTaFDB8nKtNAWvBTYrl4kt3KzRyIUEq5d9vXl+u1oWbIuVDmZBECFnVBWKmomcitfbWgYCxYf/Gz6A/UzKtjFEpEQL8qLEadPJXm6eGuxzOmjK9yWkUMWa1XM3IaatFU9Y5mU5O7rtn3T/6QJtsAPLm4TD87QUMX3UZhs9mtQUQ/1cA4H8J8fc27V95Cbw6es8a8vD9rxC6/5KD7tsI7V8L4rkct6N/N273VLMfmajc1B6ngPGXSaXBxtG66g21VnvzztbroJsnIOViNrku41QFG6Pl61vCcAs1bFC6EjRoz439AWuqK1w73uhGg7kbBsK0zkjJVCa13QDgmDHa6A+2RAxChUGtNCgIY6wlYK8M6I1OI6EwqCgNLaesZrWraXN9Yk1TmMSJYOMGblx7F9/F7xC4AVSN5ed6Yw5qDl2c9REEEp1DP5ultD5T7KIg7KBp0rGV5JPRRJVpiN2XAfcsDVB77CJbUlRfKAvAeyHG/+rI3Ypx0P0OJfVxkdqmhTvvFsqAs0hAPxe9R6i2hazOiFX+cTCghAufwBY+jO5CaxzONyCpPyzzBkFb9EqzXqfA+qUKkht5l24U0Qas79IvePw+sfgHXA8wUSOfzxfG1D1dxO/VPH6vmkPprKys/tdAMMom9SUydQXozl1As/b6X7PcJYR+mSwtaf1VULv38mlfOC7zxOi4vmXfR9bG1jaF5UIBpzNIX7qvvHE8a7v/TqPfZaN1aqMR/U+4AV8gkUkWZuQ6o0U58tCWFLp23R0jUSmjJqWMUUXrFCJGy9iresPjwziB623o580mMTe1oJIs/CeKo2iod5qTi72L/4XvADopAewjy8//1sB0vvn5X3VWhcgq3oxEVITNlnVfVG3L/k9e8ecpslZMAesiFW+y+eIq90VWtY3I/k/RFuSvueZJYO8ykL0jseXBkfaZwWoXzYRadz44Zm2oDtFiTEiKSUe8Mdgz1ebCNJVNHb71hwd8z05st9TVJDXWyv5ksiehR4e6jo1VOjLD03d2tD1w2/RgTCSlaIMehrSRMrJ64lCzTMuQ0YH9fSPbJYxWseWOfqezpoeXpejiO1wu9BJ83ZDH13UQXzNA857RT0p3rIKv4WcAX8MPV8PXyeX4WgGZoBauFyi0LoPDxxDopy9dZBgljT0kY6QE/lOl2aCTvfs5KRfgQUvxnV63G6708LwtnaA/d4L+hPi6s5CPK4Zh3NwvVjL3W/UyBhnpGmEKM7KqsS4V8wuJ0OuGbW2v5zuYyyyxygSwulDaEHqdNWwj2l4v9u/yrBFXmQXmbX8pYMz38c6KHR/evPmRzTFbdqwBgENDeOS+seFj60L65GBNFgyFb49PJjpiOnWst2bzOruhcrixcU0cQLi1dU0bUhpU2rCrw+9pGa+N9OWyNkM621lWtaUj5GkcqQp1NNaYzbWtveh/Zbo1nqTNmigrM4Q3LtDeqnjMaKlMJs32Kr/OXJZC8tjxv/Au0JZJpDWfVdcG/FTVLELTSIZLax7QaIzVb0ca33S7RZFtxouildqjZGpYC8pGqt9m3Y1vslxxkfEiK1pNcwhWao7lU8MleJHb/oR3KXxNOx+dDPbU+xRCISYQkYTEm+6Ode7p8GDaqsZ2z4Yjg77Y+EPjrVODtR7ms9Z0XyLZnTRs3mqtq01i6cxdt1+/PiWjaSlJKeUao0IgZ+SV40fa5GBARAb2t+Zu25y21a6bubti810DLldNT2h0G0lpQRv1gTbqBW0EY1ry8fJarAI0nx3TZCUy00Vmm+cvK6BiVsaYLrLMNsLzl1VQouCKKLE3OHJ8V8veoTovE9h4fPeOh4cDnzNW9Fdk+qJKU6q/MtMfYTDlwW891Auc6gOPrr3lmw/1dtz3rXv3fXJLpJ49sQ68huvYE9x4/hAYLGUAK0aQ3sLcsPIlK8MgeqkK+MPZc66tAebtPPqC8QPnOQMIQwhUWRcskSVZUEbIvF3EWyWhBI4iYLjizHAZIZEKL32BkEJKNynx818yGpkA6jJUTACfX6m3KoVfFoFPG2BedhEF87PTIux/bpOglE3HaCkp8SQuwOEWIdG7+4Dh42I7toLnSgoStBD/uQQebwb4KiIoB8e/kECZrgZ6jL18zRctzN89xeGAyEVB6NpwQATggNDfgQP4GTxWRR2VqBw6vU0lWshIabiTUiJEbxEqrWU2yDd0VK5ZmMMWPoNuRIMOx6uF5HWvEpRZr7botTJss5ThzeKlnXas89LrcH4Y2P9wqf2vAfY/mAxy+VOrePtfzdn/SP0vnU4iMql/+73sf6Sat//O+l+y3CWE/u1rtv+rrfvyAICftwvX7PnIRO1Ya1AKN0rDXCTO2o0N1aONbmvjtpwtHnBBCKDHIK0oR7C0MGJs9m96aCyGDq29Y2NUoVZLZIxRTWnlIjUwbMn+qmhrzCAQ4Fo7OgcgAAAHjEkpWfgvDAv1TUN5mMiPX2j/uX3zp0LA/uOzcI4O2H8kSyGyql9HIoT3bWD73yyYhsvsvipS9Wtg9wmV923O5r+5ZBOuZVZt2d6R4ngPb3pwvGN6oMpB0b6mHQ9NeFoqvTIhgQLhEInsqbaynr1tdjx459qNB7vsT6nDHRUt+4Kmiv5UZU9ciw513DaRdmU2ztze3nTv7detKRfLKCkpV8lURkoolUvTm4/kDMHomv19kfak2WfYfOeA21Pbzdv7TWCcNCxf783m13vr8+u9qTPGVe29kbf3xqva+5L13gbwOMTCPkIODL7TRwvRpy69BdMUMQrscTlDFk3+c1LgYPImn1SZlAWjjyP9oA+7QR+6kDjSULD5QXQRUSJumIPTLLeZleBHnHgZw8EVtRieZcSJ2spo0C3Efa/rtmV+iL+HzS+U1vleZ3Xb8MwPWXyFzReuavKFV1/37f76lzfcP56w1Y/WV/SlTKF1d44MHxnw7dpTvylj+8bwptGNmkhnxdq1dlPV2ppUV1y/a2r3LlTz0OOOxsmmWH9bnUmfbugqq9mSC3qbR1Jr74iZa5t70N9muruz1vJoSOfdvKBxpRMxoy6aqHF29vflbVZ9XubX8nNC5TA7qQKpgxKv8DX+2ukUVb1Ztk3/pqhU4N94LZ2Xdmfjr7ll3qo32bJtIv2bBUN+7Qu8gpULvPV0oGX38c2B9hovLcGEUpHIUdkZ778u50LVyUxHcOxwtyM8+sBEx/RQpVPxjAm0V1VPXKOKdla1TmHpxvtu2782IVHQcoNFbaCAnMirJ460QEgbGdrX2n6UGwtTx+JbgAX31Pb4w+3lZheHc7j4P8IBISLSwUuPBouCj2xY9DRCGudQ8jQFMweRp4i1eUt+/g0+EoaCn86y1CCMECFPs6DAlWZ9NJeHAGYOfenWW87eUFV36IuHbwWvp4O9+zvW39ThCPTt61x3U6cDO3riz8+Prf3sxU99+OLJsbXPXvyk7KFvHa3pvudLM/nXQgwgoUMcSDk/Vh0Yk5XoGKlMah4g1oARCld2L3DW+5xMmuVOwhjbf/tfCf2TSQStx6W4zKpTcqF/wONCIZUaUoz9A21bjxwszPlsXJrzOfKSlKlK89M+EW7aZxBO+/hPCYdKp31Wrtm+xF8EJ38i+cmfQW7yx3+aBVeWTv6stoCruoYQQLiCW1UIAXxn/c5Kxgz8qOrxXJQET01gQglTvXZv/aYPjUa0bcf2XMCicBG3Q2lWSUS0Vau26nRylBx55KbNoVB3tdPpc4gZi0ahYxS0x21MjdzcUn/LQy/M/FCiNCF8fNY8fgC0U8labvKyeaDhkrVcKbeW+yc4nzOoBYd50bzWtVwpv5b7J25CaBCu5UqLwvu/PSd0ID3z3EzD9Lo0IyZwuUKa7NvbWggAPFBYy50qBgBOdJTL83NCqtS6qYaN9ywFAKK7+u/dXqO22hVytVXrMtlWxv9RImd2fSWM/3MGHHAbmlynpJQOtyk6tL+tbmd/WooRiaFC/N87AgGh5rDgtiUsKC9gwb+d0XLruKCp8xhvgFxzRTh4hl/LlWalbEnp1RDh5dnSL48CFKiV3xKruTVd8aU3i1GA3yLUjojVFbcpvqVSwSjAjehn0KN+28LPC4n9UIeQtuhUNrOJwd4WyyV8IOBPHNgPL3Xm5WwXoQCY8IbCnND5IiZMFOeEyrKSSP2fIMDr1y8XrivAQu4aGYCFf+JgYT9cz10uUe8bGQqXZoa4iMDMrt6oAm6JALqF9DdtbbtKTCBjs3v0MCoQfXL3k1NpWqeTylRmNW2gxTqz3tm0q6N+U51NwAUGUg67RMmt6z6GYSia2nw38BvycYFKIf6v+fi3d/BDoN1K8NCaPB5KQTwEPKLwGWO/dM0qeAh+BvAQ/PB/Jf5NcF5pMRkUf/uujIbbXeASo0RlVnm9cJER3Hs+/g3c+6ucnI8s/ic+B3QLjO9aw+2J4lbu/1yW/W9owwdBV0lOiZb3MLTySm6p/s+sM/vfnLEfhIs8ktOsaLVO/f8Yz4V9YfD5T96/vVZKa5QWo8ZEC7l4rs+M0GYYz3XfABfP9eQv9x1+kY/nqp1ocsN4LtA2Oew89lPiN0qRgASW6aPcORf2bfR64lfgnLR4rhN7FdvOlZMVzzWAazdw5+TFcx7s29hZ4ufgnKJ4rgWUGyJ+Cs5RxXMbwbmPcNfSxXMJcO04V44p+d7z2Ie5csriuWZw7hh3TlU8N451oFuE0+CcrnhuPTg3wp3T8+e4+LUA9lOsi1vPKu7nP8Pt5z8N9/N/lTrg+ipxy2X7+b/KUgcI11dZ8FEBz3jeYxUL+6lv4Na1aw72ef398LXX96gx2lyWaAmqTLHmUKI5pPziyPFd6dT2E2PDJ3ZVV2w/sXVwqsniy+1oAK9mb24H73u4FmPo9Vh7YU8DwDPoC7McnJlDVWfMNxEH83saeEiT39OgmmW5j4p7GoirrWRdL1aa4BZl0QmFkoTetugLuJTS0mqDXDAnghtYhBIRtr9PhJEwgFxOElOoAEPhfifuHjsXK7DtoF0reMT4edCqfz4bdoQBBpvDGrOkRPdj/wFZ8qv4zUg+lw2PX7j2lft1P2bBx3jyqywooC/kqIEkzMtXqa4YZqbFtssUC0EpnBIVy8knEnVOMlvjqQnbYV5BXKgM1uT8mbF6mzyyrn0X2iOjHrRYBQAN01oVI30s1pOt0Edr1Vq1kNLRWpPSoFHYq3rCrpY1O5q35nmoGoDsbADP2FNYmwqj38/KW9vdrVXu1lZ3Fa4wzKF/yhoRRUcwqzXmgie/Z/2FFbNaidhXGg5o/zkvVpADaT6UXmVtytRhDZ5kESttxbQ4uKwh9hW24QCh/eei2OU5uUoytwhLGGdWwJCKkhWGIgaBVAw4tiHUu6812lVph7iClAntiaZA14A+novlxCQ0nKSoZXB9bZ07E3cAkIsBP7OsJuetH62z9HT7W5JmTdX6WruMYURSSqfUmpVqprbSErXTQoWWVqhlwsaaSIVKp9Jb5Eq5RKZTK8zJtlBuksZwSzzL5b6LYWex5hXzTuhzBaxxG5x30ke+kocON5EHrzbvpKcjX2FLiq5AGdcWOYaXY2dl8hvENDcQhAufA2gBjASRELWAnnUbzH6D7AapYuFN7J13dUbzE4Wd7E8IwPNRBo2aRF8SisA5ETBXfjv60YU7eLlpAXIzhGUA5h8pxI0dLaw7oa9mKUTh/Ce40+BH4Rv1X1kSkhXEDapq5z/BHQbhih+x4RsJ/VdKhSIUe3+RYZo8T99QeHBfq6sh5ZUJBDA3NiEyBDJRX0NErw61lXuTRiWl0qL7hEAmFPKF/6OK6Ft3tDjj2c1NLrGCIUmFhgL2VkQpFZSzwm+P2RRipRbt1qnFCp3CYp/FUFvNGqh3N4I2+AgYOxEky2PLU77KOfTFWVKvJ6Nz6MmsDiGRJJ3E/phEky8Eg4TzFeZA7ZdLWmN0ZsUMUzD5AgsKMs5XWOYAUfvlK7RHQVUI3nuGCfuIu4PNDe3NmmTWZO90py4atMvEUPOJDe6Ypaq3XI/ah2tax2qNDyrsSW+426pyV3p8KScVqRxr81duubsvtnViTYOHEMtkWg2jkRNiscjTsC6utrizG+qcKZdKr24ZrtBpgcMHZSMBxsE4kA0bvzsb7nn/b34dCf1zVoJocOWPjDdKD65EUVkJblT+iOU+utoaErfHHfTzOI6LBQu/wOUqq8Zsp3A0svAhuQwXkkL0D6QCiLlAoVEqpZceF0uEQPnLxdh+mxmofzEh1+XXkQLYh0H/2ZAypBY5zFtOL/o5hEbs6OeypFFqMdLgRxx+GT0FrqhET2XN4lACR1y0C/ujC3U9rzlAVduqscVqtPp5HPbr6Az8veK+AnCxxvU8qzmAVz/P4sW+zYeCFrnhlk8uoSWTSxXL5pawD3/igcbdnf4N6z2VXrWzeXtz85aMtat9zeiz9ZlsPeVIePYbVL46vyflpNu7u9rR3XsgkV/blgATiFY5yjpTVmO8JZiZcAcm0KZIWSygddmtdNXClww+l1Olsrt9umQ8yq8VNYP2OgbaC2LMyUKcEZB3uFZUA95ktT4qa8tii1k0+wLcTPBK2QH9l0XLxb1ktUjlzL7AbyR4hS07INJ/mRVdJu2CFW7pSsQZwUvpho7JbMm+qU5rZcQBIDQmlQkNgSoPcOqNOO0Nl1taJ2pNnva9cDgYH8LUnpTbk3JRCkfSG+r6SWzb+JoGN/BTSVJGSZ1aqYz0ZNcmJIxc7GpYV1453hao2nJ3dcNwlUHrKzc7ki4Vz2szvnAS3YK9Xti3DfeVH+L2lR+BYoY+d0Zjkx5DMueXNpafhif0mfM8DwXoS502zzm0fGP5eE11bZUAleo1lIaSYK6Ui1G6kw5ULNcxSoMMx1664Z3bbv/bAUi1iwFPp/7Q0dubm48dPZzB4PZcsZS7v/Xg/ka4+0sW9pUf4vaVA1GH+8qPnKGMJH+DcGM5hw9PwzP8HXqWdpYnK+sBxvKW7iwfUbpSTlxCaRVavRSvSadrMEymVzFahRB1ptyqf26+/eihenBvGOQCvvmvx2575wZICgzML5Y5fPQYkKuqxbewrdhjS/g1q1QjVpI2oIaT1GEbGGcniduAEIGhBQToK699JY9fT7LUYcJ1kgUfXmsUFrbV2bo7176j0eZo3t3euztrvJ92VHhcSQetAs/hL7fJ0bbuQxsSkXW39rXfMpys2Hhze9W6aou5arCqeWNKY60Z5No0vvgOejv2CMCvVQX8ejJLcgD2XfNh4ugy9JolIXx9l+U+uNp+3CXseruYMWlUJobDrgIUmOSXBRK5htYYKIKBBEsY5PH4S48Il6gZcJ4U7EWBYwuEgMeutWDAGkGbViBDBez62jmIXcMQvAqytITWobqT/sNyGzBOJ/EjsH0TXAOXso8AFHuSBYXw5EkWlCmiWM/7QbFGObmwRUZB6gOp9A5PwiqviDhTPqNIICZwQuFLNbhA65qYQHvlGGpRyFNmA0CxKkqjpCQ3u5KRMoMvAbw/AMMYtZpWK2WmRHPAkWnqDvdZ4bOGgfzQ4Fn7kYcLGPZMVp7rdueq3bmcuxqH/FKvZ+2ILJUK0DE09myTLYAGnrFRlNpmI5oO29So+rm8iHEYK0rPz4D/hVmQFdFWoJam2LOsLfAMW6iBUD9XEEO+ghWh7YKrzKxVLG+8pXk1gGlpf25bvTOT9FBCiURsDtYGXXEbpfTVlzWKSJ5qq6GtI5m2JAMWoQAAXxQnSHdFk7dqoNKkcpVb/XUB7efDHUmLRMHQBqNJSTEK2uBgdG6jnJCpFZRKKigPu6K0ihLIVAopJROTKkZuCNV5LImARSww+jnOXvXiO1gd9iEO204uYds7C9j2cFap9ZlsETTybB6zHiKPLsHbmVXXVZ9lS8peI75VleBbHOLbOpm0M0/8KVr4DzhFhgpEwv/EFTqX3uwzkJ2k/D+xb3xzzmiegTOOkG5oRgA0FK1V0iS6SyDiKdgW9uvQloXv8/jlLUyF3YVU8RERn0fi6OGz7jJ3mcw0ByRLj8jgmPkMcGZoIB8vBG61aVHts0UVBS3dzAqca01+hgXlA9EX2MCthPbZos666h5a7zKYq12GclWBzp3ZYEPEDNQAIRRKdN7qsC3p1ebaI2kdQ6nU6JBULpMt/FUVpWtHG5yvJgerbRK5nNTpAboVyiiZ3BS0JJJiSo0aVYzeYjHdh6KGWI639THQBmEwpiAy4uNCPOXQlSG1WhJ093OgFUg4lJ72+wnajto/AxR1FVr12dVaoWjv/bGnWVCesn8Gau6qz16hFYrLR6uiW28puA07G8dqm8frLNb2mzeqQ16LDE4pc7nFjPGmoAq19YTrBsp190VrbQ1myho2W0ImxevhwYwn1Le/vfuOzWlCJJUyNK2WCUQioTXZ4lWqbamOeCqtohIdUZ3SHoIy4QTyTwGZWIqNQn+Qx7Q/zMoQDUErUeUL+lulUOiBuC/DtYRe+QLLfbYM1+IFxpuS0CjwJZiYuIhLVXBHGI0JUGLhG1K5XIqehZxD2KBczSjJBRk0AQKJTIwuGi1WPS7VADzrAX2WAH0G10ibkH2FNdJjiBpxo8dgXJSDj4tKvIw+B9dI0eezSjJcSdA+1Pdpw2FbA9rwdEkHXgHDggsMvk+zhsNEw9MlPZhe0YFXRLGQ0HNZSFQFlrA3TjY3TmTtGm+VyxpzKk01m5oaNlYZc7Utgx+L1FbHU7Vqj4lmaGe5U+e3MRJzwt+Yet7fkjBrQ9mgORb00pTNF7E4MzGLPlTtSvZYbAOowBUMuGxhA6kxmBa+pbIajQqZ3mRTMladIsTJuQu0mR20WRDIOe/DwUziz88iMhmSgnKuc9gAuH/abCaguD/j5YzFMyvFvBTVmqufZkFxb+wZ1gsMwzMrpfwyWt2VwfKXsWjabbmb1puTQbMM+GASvStqDzcEVZi9u6xusFznbBjPNI3Vme+nbSGzMWihpAa/1dqEbuo4trVaJJXJGYXdQEpJINs+pdqSygUjvPinKzuiasYeMpoCFjnDz51WYTdhWwmLUiQwgOa5izsXx46itxMGcM5YPFeL3YUZuXKm4rkwuJbmzpmL59TYUayOUINzluK5BCinIhTgnLV4LgbOhblrbcVzTnAtxZWzF895QLkEV85RPOcC5+zcOSd/DkEXOxd/hu8lUoimgM9Ui69wG05U+R0pKjF4c5ZGu8UcFRUaDUXhjpESQqoVnDioUOQkFGqzWmuS4mL8GKHQmDQakwwXiyUSES6G1I4SsVSIixRqiLsJZGTxPwinIMvFjdUBdLIV+RA/JhH0SYREpOinz2lI8GMfaCDRT8OpFHA+B0bsk4gWSaJPZhn7uqe6J55q2pl+yhR9ivZsA3eaOT//GnCn+AwHbxQHaGF0GrvXPcV2NzVNPMU27TSln2JNHk/0KZa7Vh/leYMy8A+cirzsAYn3gM/vBa/RjULYQjqLHLRQn5DSWEBryTHRpS86Grc2dU7W6GFMQ/uWOuMDSkeZ0R4xKxigk11hoLfbHE2TTV1bavV28No+WWt6iAFFHGGzgraVWVxhswwTkyJcJGNIgQZGSAtljOQvjdtz3mD7ttrGHTmfv2NHpqLFr9CWNZXFGwOMPpJdoLM7Sgtsz1a0+KiSAghw9rchw4KNgh5EhFCIDrEBLySKVCIZpA3pRdYhY8h2ZAq5ETmMdnG+yd6+HewQW3XTLbW3+Kf3l+23j0+6J8W5LlkXkm0WNNOxpDrJ3rJ/sqs5mWzumtx/Cysyrx/Rmzuuu6HnhsabD7UeSuzaW7HXOLzJukk5sFa7FquuF9aTwYgicsOhvZvW1kci9Ws37T10g8i7bbPTi0QvRC8w+TRG3LbtC4mr/0HhFcr3cwUUnKoPdn9ZLxAr4/u9RU4LupypZHnCl39V5V91+dfC56IVxytfV34u0i4/9qyov/B9+GuxZDJ2HP65WB4vj7vhu4XKBPj3ufJ4vBwbgH8vGeEJ7PZi2UsvxJKJhBuNJ5Nx9Bvww4UR+PciLH0cvsMfS0AAGy9f+FF5efzn4AB9HLxZC2s7CP6gX0pEU5dy4N2JWCyJ2fOFFkTgzW/hZT9JxpIR8IbTbWbsAvYa8X+VQvFL3PED2PewTxC/Asef5/y8Yexr2Dnij0h5PjccovfCvCi0vDc+Fv95HDfFTfGA47xyDrvzTOC8eH8+rB2mDkSj83yKFBUVt8U/EcflfGml4zwLy58VB86z4v2FqHY+8R+/vi0qnYXR6mCqAwhUfYUsIlzMbiXH3o2dA5A8mOkr6zmysTw5eltPw/4gLVFIJUapcag22lftmN5qqYx6ZLRGIpXhQ3aLTKTTMeWTj45t/iibdroUTrXdSotouye3q+W+OyVyWkTKtHxbvIq9xbXFy0jheD13/EWubR4AbddA/Aox5fllCTlkXZWpJYiaOC+XM4Lz+jnsjlMMxy6bn5w+T1/i2kQmJ86zoIxecJ4tlNJnMssyh2gcRZLcUpiONZDMwlvIIi2X04tWnxegDnSSIYlnLLZfaB0W58KPFSqVAvuqTW3hbe4wdh77N+KP4L7/Kf8cF7ALXJ9/uXCM6rnjV7hjAvvW/2vsWaDjuKqb92ZnZ2ZndmZndn47+/9LWml3pZVWWq3+svW3LWNbli07MXb8SbyJiQM2UBoKh09NTxJC2xy+p4c2tDkEwpFkJ05CUgqbQGoMgVAIJ00hh1OgtAaaFigQbfvezO7qY5NUOtqd2X2jub93P+/duRcMWuf/UP/+6/Ay9TN0/uUmHUat86/Uz79J/gDX6GOq1vk96P//1Dp/pn7/r5F+6ufo/Kv18Vfg3RYdn7PO96Pzd1jn/2jRdQLJXD/1C2K7XT/+ceRILl5KdCY63eZl8MERN+EWC2JBLy0PmFQrFjy9XpDbTvWxs1bsFm3X7GqheHhrablSv+ASpTfLcts5PhvTVFLWIpkld2R9hyi97mtawtiQRXvNFMXR/W3Tx8sDhwOCzJI6Z/JcOJ0Plqf0VMGfmConkmMHi/6ebIJzMRqvc8pQR7FHT3cFEjP9SXK1dGAw7McldDRpXKJpj+gqd5vpkMlLqZ7ZYvd8McCIXpdLU7YJFBfsSZmpsA99V5yxaPcMfMTi1dct2pmIll+jfoKsTL9dyZw1kXStKKSAhYy0y3jj/oOIMI+j0Ru/MrbUrk2vl671N004eIaOtuohmSN/wzj5WEQxRJZ87iskLZq6P8hRNPyZl8fbifDvFYMn8dHaRTjrEhiS5A3V9ruuOHLUTxDMVy2YAwjmjyGYc3Z/j0eNrJElNMSo9z/K6bm4Qwqiw9VGDwarfLFdY8TCofUGw4wN1YpDDWy4Zq6E90aIkfB9PMvHo7opMo7P/C3Fij41EnW5+Beu8C4OzUafx+X81KcoRjDUcJxn3VdIVvPxVocm4K/9K+1ykpRgKGAfmFZ8boqkOab2W8DSyGVzoGtqT9i4XoVnEK5Ru9b/qspECSTUKywTQNBfIhgVDcb8cFissnC9unbVKsv8OLp6yxBjHc+GkmjiFm4s92GufSicSkW+7aK5SEg1PazjZC5/zMGKhjcS4xmXA9Z+JLKsCILgIdVw41p8zL+87ezLjJtxIK5p9p7cPJr3p5C+ixI77Aq9gk9Gv0SICQpVDUF00R2qOs7am9XITShctQvBINAvBTWhWsFjHnU7QtWK42x9ra+roewadYbXg1W7zLC1wnfKLdf69QDEuYPztadVnlfBw3rA7aktg8OymxSCEV8wwIqSIoDX4sGI6TMj3qhRo3Cg0LBxRIxI2tH1Y4lqPMjzsiUwcrOtAopCr9mrqYlqZcsAozEis1GmbljZkizAb1CACxlGwON0jNV+PAAZKWAYYQ5QwAVZya9qIckF9574Bvy14GEhoGjn6jLFOCHJSG74Ms06IHS4nB+vfdPaR6rbZCJEZIg+u+73qkmkCk+D/QRHhMEFFAG0I6MsEJyZqj7fBbq6mGRVxLAXqszZ9Q10vH+OPHtkgiSrKKhsdqWqFaILaCS6RExWK/iiS0wB2eWz122e4wSdDLDtUBlsfno9A1S7p1DzEP6VN941MNn+bdFnCpenDg9GBLPFF+lrMb7o9rfH998caTHdWTlRbDl1dygT85LLiaGulOn2GvBpw+svzOYChUycw7vsoKTGDP7rcrit9lQgExRfEYKtmK91+0zISNuN2ZGPF+CSGiY4sMr6qm5MAbPqPFvPTEGo41Qztw9ZXoyn06xWnGc3re1vwo+2sJEsbP6z+8SfH39I8PuFiyfuO9J5r79/cdvS0uj+cshx8sTHjnchsJ8yvD233HOo99hUy9orse2n6j6C5TMQ7fXo30xjH8HDRrwEa1afT4FUylmHNN2A1OIVyL3cdBakFIKUSCE2odHr4KfXwa+zaUPV7i2PR6iNVV/EHmsdaNFalDwvIozA+ymWwmVvqNr3f4dercPfgXYKL11yoibQNna0qHtETaSfZXhD8BiC88e0R7d8RMu/QBGN9fTjaiAgGpfBwRWiRcS+It9NUS6jGovlXNUSNtdKNddstYb/LEexkTAmosExo1pBw0uuagVfcCmnVCu59Q5r+G9Ll4lGY7me+IYdXNzO0rFxvQ++jLsqMLHSfG//oZFYcnSpGBowP+dykWjyAc4pCk53oq88GMLPg5ZO3r/YsWuozeOk9nIy79ADetvMyfL4yamEIFyOxUSFs57srj0nGbImMqVbP7J000dPD3g0XyLZ9A+Rn4Xsmv1UaJzHVNET3GWAHGm9DTFxhI1Xn8eNwK7TRYetlttrdRF4nGhDg918HMkBj+TgRrrJaj2xqetL9Aa9h9Y7fsKrdsM9ka694PT4vXIIN/cJyV6/xwk6Gt/BH+IS0jhnCczVLjaO4a8bR7UXQEfj2MYZ+5JII7U11iIOEi7Cg8xVvdXQNQud+gd2tyFwHZjA2ArROhzr90b3q/uqRMreG13G4cmBS1y06rmLQgQirDarFgkf9aC4o/6pYbdJ9a53bWhsjwK78rhut17puej0BK3by63jnVpLVHcwtNvNSYwroAiqm6a+24Bl7Rudu0thxsVTLsVM+RmK4hk9HbblwPKfUQw1V39q3PUkOIC7yyAORl0eP+akp8l6bPKvWbsYj18/wqgPWacaSIMbsLmxjYEL9SNzhe7vNk1/QqZqv6fsZB2aEf0KQo36jZNXArpu8g6GWwO4gvgrFIMLMzjBsdqnGvoA/qbJ8cfANP7Amksed+3Z2gdFvqHrUFxAmPY+8DINMJoeQkPAg6rbUm4ItasWZujDS26AVJmtwSwPZl1dWfrLxgXoQKUamyj3iv4G2NT31u5C+keq66eX6uBZcFjxCFG2s6SWO3x4wsXzLmvexXuw8szqHBlqwUehu9a7e1nu1neudXmu2eTvudHITb0wmpRv9sCIb+idZdsR3VtA7LBNJvkD3NbC6xfofwMsUqYeTWDBPwNAewwV9wIJeSf0iM/jfI58gZZVnzzj8vIs/BFCDv0goo+sfZHEBakcTgc6/krz8++aKvoX0tqr0C2bopPiJbf9jKYdixGD9j7tMle4DBZWBluUJ8E+5FD0IdaIWV8My5dviwR+p06E68ZskUFrrxHHCuk4io2k67EPkXoh1b0unPCnLIqTUrLfMMRveRJe4IC0gLSNIdAhqU/xqwr3aTFg+iTkGImm6sFa6DX84DYthQ3wp8Ft7d27W2pLjQag8EVDdQo+b+1bATR1OwrjYfC5htRaa/D1+JMQiXjDT/DU/YQ/W2VUbH0/sBquNjtSNfwE1TK0KFoMV6/vSVVv46ld94Stv+PgBw+u/B1+feTh+5T8fHlgvkv15ncNDOzuUh3Hbv7obf1Xv3z4AfT6zMCJ2baOHcd7B0/i9xOWT2PFxkSAaK1zLOHEs0gigsiUuggpUXU6kRlQcQDAb1xZuNZYWXAi7xWNUZGtaIzatLKAObaVS46Nvs7dycmj2/cyAu4WKNKm9Fl/fnQy57s3mOnQds6lCjHZsTZ0bHu69oum+L3oUxxCqm+mJ1kw6NprarIb4VKP64kisc3uyLSaHSZ6kUuw2hoYlrAfZASyw1VCAriRUkT6ofRLiZIkfagawbLW6HdW775cwnocl723fddgVhpGxnDTtSyJro4MVSvr1xt2p0dsHO/MbHywPgey5HV0wCF/3asNA2tHCVmEhkP7DgevyZ6g3+2ccenBtkAfNpEqopBffDjUKuamOg0p2RdXwgHDPcFSz8bSfMg3+aZoZ0SEP7AF0sU8EcjHvbWnm4R7yZBJwMR6trWmh/MJnvEn8qHPazKMxzs5kvyOhD1dPI/rcT5uaGr1LHQRESQVGUJDrxyRQjYNWdRVf12IhxtC/GTjq0uUvynEdohPbm1cVN8VXp+mj8C2nXdOjlbm2p2egCojnatnyql0uVWnJNOrBFBI/19Tb9mVTs6cmQI/a0y52kD3jm7T7JrrAs9tmIZ4j9OO+4kBO358kuhFsCG/5lI+zpFbHCCkXoct+P/AmEaEvwEXpHo3NCJq9NwpNNsQFZrdd8iDJOcNamrIy8EPw/dClxzU9TA6ed4BxJDPF0QO0MfJ+6BTQLrIEJ3wk+QDJCWGdDPoBiT8MevC+TEuFtRqsHEMX8ShHHSw9NpXYR+uWIQTwteegQO4/xrJeIRmn5svUH+D5rNs90R5VGL4P6Fku8ENivVxsIw+GJEbbW0aCKZ6vfUtagAGIScHlHCQ2uVsyRthj8NR2+c4SKMIUvSAkCI6WMFVK2Gar//w+G5+6+XAgU4MiwzS8LDjLVZelFV7Cl5ZrYhU/El4haggz+rbxHAG64w3THo6HJm8c/f8HdvD4Yk73zR/Znv4j9T20fbCaErU2sfQe1KAV2/+xJnBvsonjx35xJmBvtOfPH3o3fPxzoVzE0vvnk90LpzHsPaCIuxzVJBZ0i+6dT/J2YCQFiBduQKGxFopsHqJSbQTHwzbTRytfA3Y5+ZqEy5R4B55TPO4+CuM6YtqD3BucMynKD5ThUdO8UpYV+m7UZThWutXLblMghKcdZxHfnp41UPGvBYdYmTHxtvjoGPj/TclJeGcyoa/ZSclwVm3UPNJXkF5sGeiVZqZjQ92xlmVFtiW/smW0SPDYaVwcOIe8Md+UDH8ajgUlz/TszBZ9pdmVZ+KokmeVlUxVprLpHcePD1+wYIzBaJw2nGWmCYGVjoH2i0wt8VM9D7irYixcCwXuzl2JkbFYtSASCkNNn7Loh5WopkSXm8BG53dZhp8ygp9LS24+WGqOm5a41E8ON2x59xM62RfknZRMhMrTHTcdPS2t+3hJA8337a9EPDEelKpsUKC4ViEb2v/VOvb3+lrH0527ioGodG3NJJwexWaUQIdXsM7Pzq502saXi3dGzM7Yorm02RT11yMpggn35we70kw0BEtbMfyGgIdcI/jVmQbI0Ri1ZS5CEadrZBBjeNojb6MOZXbkOQDlEx952CwvqzUuy4tSFtE4R7ffCgYNGtf4kSGBW4m1dbROu97CdYAAbWOB3FixINyNJyQwEuS2yOsvQa+VBvBvGgBETjpOIx8+tblHHLPr1yq5HJUMmMxJUmpG4mfq9tesCXKaFB+UxaOqqzn4Ex27D0/k50qhJ0MTbvYQHY8d9Mdx9+aHAjLHlUG7/f5apeN/uD0HdNJWBg7MZHkBNFBGQFJEyVx99LcLlb2gZ2K2tn5CoSxwf2Ihj405xfQnM8gj7B1Od1pQZ5OU1LYglyiSptn/2bI7dy75obM6+aFL8Qnb5/de8eIjw8V5s/MDOzg3DTLObVkT2J4sc8kE7ePbb+55LtLSpUzpUNxDWmMjuEWGZZKx2Yz/afu21c4fXxxLCXTjKQGUMDF5HefLmvJ5MjiULLcpoX0XZWxQCg/bNsWP2iDex1HCZ1QV0gFuW1XVipKXSJsoXfS9qLdplqcGtzLumpX6EhCNznoANO1oyIvuMHvvJIjZ8aUtVMSCugEFj4cMAy/YtcHUkAMHkI09BMtRDfRNsL62HS6vZ1s0JDsamiOJvcLVv5Ks7dVsy/3jTOw6y29cWrGoQf+4sJf3nLLgYXo+MmJ7UeHgwsHTtxy78yOnVNSarD9HmPxyP6d+w4t7oX0mXMnT87e1pE+vq19ti8c7JpoGT/Rlj0OlrqHh4pGWzLhHakt9+1oTc73Do6PEZYsJC1ZaEWRUn7F8JcsYfD7qWRu1GVhkIQvEBTh3SARth9ZaohEaqMsX59nsjl7eiG0+8NnO3cpMo+mqy/dmxpdKvth/Pj41NF+X2yyMrvvjhHzHBCT48XsSFryJIeypYPwP3Z++n17RaQQDNPr4lz5+VtLSjQxstjTa8nJveP9J+Y6QvmhaKKc0XEiBzFEfAG5ALdZdi2C7FodGRG+iJCJ15H5LmG7829o3NL+8s3jY0v9plk+vG3scL95Uk4Uk23FsFtO9CYzxTAH3bvec6grd+A9e3a9F7+/98DcbWOhlqlj/XO34vejuBYG8QSkyePItvmXef0y/N7KBvv2T1hDDyP7lnwD+4a3FO5neZ798EdlN8095NSVoPwuhvuhKskK0gi/XeBkQ5GdpxwOhllbke25sYt4Curk7USWSF8UoR6V7ftG4YsrLGy3T2AdiEwB27mk8v80c7pWOy2InHShvRQTBodChZYgIzk5OpYvR4vzPT5PZqb/HBjUftLmMc2AeKFjcqBTyw1KqtQqKaxTlnh/fiQRHZleLJ2tw/ow1MjTxDhRWBkxUcx55dGKaVK5/ranLTj7LSYqeHqL1GXMxULGAnqDUL6OaSve2LJZvXahltx+dChWzoWcDCXSgUx/cufuxTdvY0W3a3Ri0R1oj4R7M+hLBiEYzw9EbzmxY/hNh8H57GwxyIkSCk913FtqrFgeFTXFM17SUgGPrMqiJnsZp1fi9u8aWxQgs4hkNEtcgr3kMcuWpbAtw7rjsYYpewJ+j6AxR4Zf35p5N1qzAuzV9uqmX629xAk08z9MJN0S3atdAT//BTiXusC4XMwFMeALCeBDAoccpT3gXbX3WXUDiM9ChTxE5Inccta0lEA2SyVabYonECzXU/wGFu31DFqxC4uvkpw4Npgut5kU7RRoI9WX3rm0583hgiEKsgjGVbX2SyVvvOOd4L7efeUQ6+ZJyqtHeIEfnxsepUUVIDFvbXsC3lp/XgTN8yia561EicguJzssyJNJSgxumvE9m2b8dQYN/mGDtikVNBosLw1NLBVVY/Sth/PjjItmWMobyoR6ZrI6CC31lnbm1SPlqdxcUE4WE8meqAg+ktszmMgvnJsc+cDt2z1OpyjpIs3SLdsOdMrhUHG6MDhlymMHeg2jtdueq5PECgyTNxEKYayQEveUBbvUFIdNpiyFDVnDjoVppva/TjOUFhgg1R5CYgQe9AhktxaQ1r4vuCQB9mUUDT8kTIygOZZCdPMRCczzEZbV4/GWFtLToJsH0Y0ksnXt1KTbViOWWrdhm9IvN1uw1N3vPPuuPXvv9yOelnb3GPfv23N+cGR4aGD6bcr0rqnRydnpCXDroaML+4b2p0YryeGsabT1x24fTe0Dkfbu7vbWcqS79u+54Xh4NFfo623w/vNN3ueW/b3rpuvpuuV60bZcKxXhxlL7BqZrY324Ioz6xt9+U9uoJLgY1qlGs+HiXF6HwYXiwO5ONVg+ODRxqKge4yN97ameqNA/m5+F6dEP3D7hZmikmD3Ie2kZ25+X/KGe6fbsniEkE+f78vtGkr6Wbj+SAZv3xP+ed7yKuMIT0jIPn4TPIjx4+CUCmym1B88kKzHGgbdqU/uPHO++8Nc+ySTFiF+ychIfou5xeKhXCY4Qlp0coshyxUlYCNdzu3FiEvnfAvr5/fOBAPWqGgjqnd3WtU/Q98E8/SvEdga37sTBFhlVoxPw3NqH6F+dIIj/AyAXwGAAAHicY2BkYGBgc5XfKeHuEs9v85VpPgcDCDxjX7saRv/3/lfMUcr+FciFSDIAAFioDNYAAAB4nGNgZGBg//pvMgMDx9X/3r/5OEoZgCLIQIgFAKG/BlMAAAB4nO2Zf0jcZRzH39/nee6uIo5+CLEy12k3XT9tpY5msrZzalbzhDanZupw9uPs1zBiUKwfi4YpDAbjGrXsjzHcNWqwGjWCEf0xjPrrahHhYpgsHPVHGzFW1/v5nqa3s3l6Lqt9XvDi+fH9fD7P93snd35UjSIEogYA5yvA8yGqVBe20E3OH7hJbUSlMtihr4FjLkc13UefpZ20mHYYPx7nuJ5jmGO9KsAntNpXCJh3UGAaEDMhtJlRxPQIjSHmuQxN5ixiSmGv6oHPFHK/GTFvnNcW0/tZL8C8NW58lSeAAbMV+b7rcQ9ji/Uw8vSnWKbjaDZ3Iqpb0cixVZ/Bw+oZBPVnKLH7ThxbnBOJuH7XnUe97YjafVPmxkfVEeYGEFYxBLjezucv0W8jXy/GOhtj69vatq5zBrnuWYy3113PJk7rBtxsNXHsN8Os002XIcjXQ/gPoH/FFTONMwb9ehBd1nPjTAf6U/I2p66nrM0YXYd+8zIiafWen8h3Rs9fi9evHJ+rirHaR5I56lhqrvoFS+zo9fLcbUnTzh7AhsnjtM/x+UQNffKc12E1aqxpOeuQm3JmL3Zlcpab+zsC3gqUpe1/gVL9Svr7qh9DyDo+z/ScqfA9hUbv99RB40xzvW8ieEmcnxF7EfTuTM4zynsuszhTnoyz8d5LWX8lzypPzbXXzMmJPV9Rem1zF1ozOW8qnK8RdWvk4XXnp0R8tnXmAs8+hGebaz/PPVcj4Kvlz9q3CEwXn0lMtvD7KqSGEVEPumO1Oogq5zBuVDv4nX0CEWc92pyuxFGuI04LIvwejagfXSttnq3hnOa6GCuc4yiwOXZP/4xb3PqvYaEqw4opz15Duy/0E154nC/dn1F3FARB+D9he5JM4tQQFqbtse+zvc1Mz1TL8Srd9Nd6rJecaR2LLkHP5LWvnBbOplJ2mO14RA2iQI+inYbNQ+wPv+FYihf1fvaZpexVS9mH+tkf+9kf+9kf+9kf+3EDtf3xE9T2x/WuK9GperFAv8TeciN7yBgW6UfRpj/Ck7oGt+sDqNWHUK93oY720g7aTu+mnbSNttCwjUm7v6Kp7499a7XzG7/r30eteg/3qu8QVLv5+8AQmtQ2LFE/cH8o9Xdi5xBaaUM2ueotLHVO4Q5Vj3JVg1vVfchRq5gTRrFainy1lrUeYO1M4z5I1M7F++p5Ac1zUUcQLibM4cz+FnA+1CnkqhH0aS8adS361B76BtchrpvQ5+ymg/CoY9zn2nTxWjc/C7vRqI6iz62xE2vVZqyyc53D+XFcayr5OXGAtXvoQdRle5+CIAiCIAiCIAjCvx/bY7rjSLJfHO8z3fk0faYb0538v67tN22v6e6xz7Q95vw8kSAIgiAIgiAIgvBPobbO9x0IgvB3ONH5vgNBEARBEARBEARBEARBmEA9jatoGQ3SRTSPFtEF9DqaY+dZnbEBFbSFrh7zNhqmIVpFl9v55JzEnuyeSxAEQRAEQRAEQRAuLhIfz/cdCIIwG/4E6kAu/gB4nO3U20tTARzA8aOZLZu6ltoq8zJt6ly5rMyszGyZZa01ly5vraXL1rI5pztNXevUjrqm5ZpLxAcZERIie5CIISLSg0hIiESISEhIiIiI+CAxOs41QmthN7r8vp//4YsgCMuJg5iRaY9oD4GH1sPqqVyTvGZhLWXtpHePd/+6inVaEpdkWe/l4+fTvUFPppPbfBN9u/zU/vH+uL+dYqBMbGynCqhjm6QBrMCwQFtQYtDIZv7mQRqLZt9i3Zq3jbztZbB4uyKEFNIQygwdDgsLDw7vpYsiKBEtkdiOgB3PGbYodpQlqjNaH22OKY55HzPHRJhkJo2ZzuyIpcQmsbxZVFb3zqp/0PxKu9oWxTHiHsdZP2EjTiXL7d66G40nuagdrMt0L9pDIZgIr5fs5RHe7BPsE7n0EAZWSoh36F2yv3C/3KV3SWLIF1UdCHCxJCEusiSUcNe9g/gh4+G2r0luPvI2xXJUk9q+0jHLShwlR3m8IQ098TTd2Un2yQ+LMmgu/W7ZM+ynB8/QfwyX79bY2S7eK97ocud6V4ufxR/OTMm0CQ4JrOctWZQscdZANidbLaQK1cKhC3zCsxxuTk9uNGEgdyCPnWf6zEg+/Zfj5WvyOwD4Tbq+4J3LdP781xSkFTQ7tBW0u7Gw5OLUxbnvJeKLHl/ae2lGLBHPXsYvjxYqizyLREWDEt4VnyvaYmrx66tMqVi6cE14rV0WL5u4Lro+W4KXjNzQyqnyEvmIfFw+WSoqnVVoFMNlsrI5pUBpKU8on6mQVthV3qo8VaFqUjWnsqMklIoGowyUTYyYg3KdhKgY7b7pd1OrZqhbK0Mqn1baq8zVdCdFdZ8mWCPTjN8yaX20htsBtyUYgtViRqwVe4JZMRv2AhvE3mDj2NSdXd921xP8qXS8bxLqRLox3YRuGk/FT+F8PAcX41JcgatxDNfjRkJLDZuQWKOvMdaSaiW1fQAAAMD/p45O6Kzr1CN6BcF+D71nNXgaKgy2+pT6vvq+BhpBcz+SgD8gAQAAAP+dFPBP4QIAAAAAgJ/C/GCokdH4pHHKmG7sMk4+5D60uWfyMqWampvITfymTjPNfMrc8SjIIcFBAAAAAAAAAAAAgFWQAAD+Rh8BXfSuowABAAAbiwChABAAhQAFAAIAEAAvAIcAABJBAaQAAwABeJzVWc1vG8cVH1tKHDu2ERQIYBRpM4cilgKGMhwkBmwgBU1REhOKFEjKik/BcHdIjr3cXezsimGQHvof9N5Lbm2u/QuKXnos0JyLHnvp/9D+3pvZ5YckwwnQQy1z+ebtm/f93nxQCPHLa7G4JvjftdvXf+7ha+LG1iMPXwfc8/CW+NnWbzy8Dfx3Hn5D3N76i4ffBP6fHr4hnmx/5eG3xLvbf/XwTfHO9n88fOvayY0/efht8dnN33r4tnj35r89fOfG7Xvvefiu+Oz9P0CTa9s3odw91orga+Lu1n0PXwf8aw9viV9tnXl4G/jfefgNcW/rjx5+E/i/efiGON/6l4ffEh9u/97DN4Xc/oeHb13/7o13PPy2+Pbmlodviw9v/tnDd+7eu3Xdw3fFt+/viu+FFA/FA3w+AXQsjAhEJhJh8RmLHLgmoEyk/FTAGECxqONNQ0T4k6IP3ERM8c7ySONbg/ocz5Ap74hb/DkCZoQ3WsyB7YGrBq+hWDAkRQcSFuBfsOQI0IQ1kvgkoFlgbilLVro/EB8D+qAaPRI11kOBQwpaCbkKcohHIF562s8xmgJLbwvoaSu7hsAbtiW6Up8x+0OKpxiP8Iawir2xbqPjk3hLJUsp8DZge0svzzE3Y0wBqpC9J4GfMu5YtKETecfwvJj9+4Tna6bQYgaZ5O2Qn9JrVNJKxluOrYEuZRSXdtD7HFoYzLTwgvhePnzw8BN5bIIssck4l80kS5NM5SaJ67IRRbJvJtPcyr62OjvXYV3euXXn1pEeZXoue6mOh4tUy45aJEUuo2RiAhkk6SKjWZK4P/hYfkBfj2qyr6J0Ko9UHCTBS2A/T6axPCpCS7KGU2NltMpnnGTyqRlFJlCR9BJBk0CotEmRBVqSynOVaVnEoc5kPtXyuD2UHRPo2Oon0mot9Wykw1CHMnJYGWobZCYlE1lGqHNlIgtvNDm4hgNrMFSRGWUAKNknCFrEARR9PSkiBeBiIT3mUlrjUvn2sawYXiXoGeeEreL2KWL0EJkununMkr6f1h8+unr6Or5MS8VJRmUdcgqRDS85Xcdr6XexKUx4XCCVSmoqrhnGVGiGk61eyafgKJlnKtQzlb2UydgFpMqtSZYUKaGDZJaq2Gjy+es3I3FplgoUTAEOO6C0YtcnuRSHzDPBbNEpgh1ldxFoeZglSf4qR80wxVWmq2PFtSV9rzPshDGwM66hBUZzQDn3HwtFRoAjVsC5jurc4DnxHcJxzTkQTmbMlRywsbGPP/WnNrtiDAy5oODOYZmv9j3IcC27HmC5G1oOr+vX1KlSjy+lzDiJc+4OTssYmBlLdTwtd4ilBiQxZVtcOMpgON0j7pbUAae+Y5NWLkEC1t+wxXnVz53PnBTXv2Jvl0uwEVMuNV61iLz2Nc9zVr/EuH6h4O4ztxlzWLAfCr9Krfq7TPvYd/CM0yf3UbZVb9Yca+mLwFnjdJx4GqrWbzz3HFa4CJ1XUVKcI1R0szW7ymQPoIli+YGXv1lSswTNDT1PxRYdLTNjOVYzEy3k3ORTaYtRHmmJ2opDE0/QIEGa6xlmxiFKLYvRO+qyncuxVnmRaSszjY5qcsgIbE3amUKfD1QKmKbMiig3KVjGxUxnoLQ6ZwZWplmCuqOyA/coSuZyikYvDco5yKWJZU59H5phCvptDFko95GZMGMnKNdf55hsXup62RDvWzlT8UIGBZYYpzd1jhgNP1OwJTOWurtWM4kGAjHgOAHGmm9Anicw6JxMUhKLwczJojYRTFUGxXQGj1Ly5VwQj8Ue/iIOUMabgdmFHlT3nW6PF9ePEH4LOOctTMJ9UfGmYwHsmAsiB1XEqZMDF6x36Gmep/bx3l6kVRbXZ2Ufq6MR7un4o8Lu5Ys0mWQqnS72xkmcfxQZm+8FZWMvlS9VL1iArUTbSmEWRZKKQFniZEnI5W3WclanrKjbT5T8qKqec/9ylbTgCnB7jLzaN5XUZd4HvjdRFte4ERNd6vdXq30oZbfEPv8dF+3HyvcczRVj2HKn3Yj1KCt3c++T+xmul2QXMOPKhtprLX6u64Xs69x3V7ffdXJrlZxNC1yXmLOfAu6Jl/ls7i01vGeNeHda7qQ3fU9zXOfcAf3u2l7wcu5Oh5/q29Wdplu9pF9/co5csLYObFqw7Pqbej1ZyQGyxNniVsNyuc+qlTXktSXmNUZdaanLPbWWVa4zJ/7prHJwwXXkdvoh92njd+mOD1FG3OuvzlF3Kop9ZJbcywoxK6vmlJuA8X6uV2ekofc02VGuoqWn1zO7xtFRDIfVHmLz1LBZDTsbPUNzo5vzqmk4AyiyCjjy0gQU5bs9z/OrjZPIrq/gZcdYrnilNj/mrPeaZyv53gaPTslD/qLK6BfAuViVmeNW4MifyZYZ/qrzYpmZV58Zy+idVBVkV3brLu4uG7SX55aK2Me/xnZn/jxXbqnd+j/xsS7z2eVX6neETkLC+0vFtpbZosTy3LzZ1/4H8ai8pNh28p3xPT/0NRv4PWXMuq6eQg0vu5bz0+t4dXwBD9ZPzoj47oqPwpWd8GpNvDY/sdy9l9SXd7naRpcrfb85O+Ldr9mwu9RreauxrJzlilTGsCbKUwidNsqxXsmQlM8ZbrMxXVlpndYj1kX7FauoYrnaT1wM93zELVdKVOlQ1vZ6Lr2+V1dXemfl6oqzntNLT8zZj7OfGMdyVSh4S+c8o1c0CPlJMpd+eQGKYGUNyV/Rk90KELIF5cr3+EI3V+CacOe5/C4r5vWiXHFWzyLlmnFZX1mfZblfuHiNvO2Xr7/qiqhmlQcsZ2rM3F0lXTzl/dQsWF3rjkSLKXriAKMzrJ59xrSBk+imfbx5htE+sPvA3AfFwL+/zxE74zXpCHSnvN45Hn08uxg/5153ICSPafQF6LvgRXNb4kuW0QK3AVP2mfcxsB18tzwdzWgCc4oxwYfcDZ28Lma527m2Xx+dpkPgZWXhulZtllhqdoxRH/yP/NsGeLeZH+lP8g8Y7lZ6HnhNG+wj4kw8m9CowyPCnuL7BHQDlt9gm522XbbhAO+dLS3WgCTXva2OjvzzzL+hGJF+HfwtrWqwD45Ym6X/mvg+gebE/xBvh7xS9DBzny0dsPda3mdkbYdHS6tcpJpsDXmVfLAP+Bifw8p3fX46Xfor3NZ9d8bvl1TOvoZ/NtlzPR65aDR5NORY0duaj2Wf7diUesaZ2GKqBls8qDLkgLPXaV9mp5PRW9HEyaPYrupSZrV8RY04LuX7Ux/pi34hrzfYJ6TXoJJ8FWdXnyuXarZI08joUNKxsS6fJwVO5QtZWI3TuLGMpsN2kGmV65oMjU0jtXCXBmlm8DYAica3sjLV2czkOdiNFnyaL69fcRyfWZlkJTAmCbWLt4VploRFkNfoyuMcc2s0pxRgYjmfmmC6otkcQk0cREVIt9Sl9kkcLeSO2XXXwCvk4PAqbd2tsYknMtM2z0zgLj1KAXzXUfJ6wh7YMZCS6xldTGZ0OxMm8zhKVLjuPeVcpTMyJ4EoPIs8LXIZajKTaKY6Stc9WpeNeOHJKSCG72KmZmSgc52u5IdQepzQnQwp7Z1dkyNloW0SV3fjZRh2/EWBjutz89KkOjSqnmSTPRrtgfIrf4u+iwBzYvBNC7G5/Nr/suv6v3uKDlH8QI5+kcAqco4+11GSOoev/zBAzlz7aYDMO6EAWb4Dh+1wg8a8SabgnbAmx5nWfLE8VdkEVpOf4S9EFQxkMsqVicktin+cKHPt9e0glZS1SWAU5UiYBMUMUVHuNwQTwTc7xHHNXjnwv078sMsahXzr5iJxKR3f5xF6JeVqPuVI+/J1ZJCrTjbxytwvNJDAhUQW1ujO0IzpW7ND0gIG2SkXLViPCipgS0ifJ7BwD4ZbTVeBSWrczd2Vqrqih0hXON7TrMR8msxeYSOVQpHFUEYzgzCRNmFdXuggL1NsmckogNBw8T0u01yNknO98jNTnORUOO7a0PhidrniX9kp3TyO9Fr9qhVTM1LA5kgngyBVd5yvcoGruqOWHPQOhmeNfku2B/Kk33vW3m/ty/uNAcb3a/KsPTzqnQ4lKPqN7vC57B3IRve5/KLd3a/J1pcn/dZgIHt92T4+6bRbwLW7zc7pfrt7KJ9iXrc3lJ026hFMhz1JAj2rdmtAzI5b/eYRho2n7U57+LwmD9rDLvE8ANOGPGn0h+3maafRlyen/ZPeoAXx+2DbbXcP+pDSOm51h3VIBU62nmEgB0eNTodFNU6hfZ/1a/ZOnvfbh0dDedTr7LeAfNqCZo2nnZYTBaOanUb7uCb3G8eNwxbP6oFLn8m8dmdHLUZBXgP/m8N2r0tmNHvdYR/DGqzsD6upZ+1BqyYb/faAHHLQ74E9uRMzeswE87otx4VcLdciAhIanw5aS132W40OeA1o8iox4vn/fUv8X+ERYeB4nGzWY5Ada/zu/Wnb7p7YzvJasW3btp0d27Zt27Zt23ZyznPO+c9vvXjyYs9dqdr31VOV76c7AU34P3/+8glDE/5//nij/vd/kAQ0AUugE7gEPkFKkBOUBDVBS9ATjAQzwUqwE5wEN8FLSExIlpA8IU1C2oR0CekTMiRkTMiUkDkhS0LWhGwJ2RNyJORM8CX4EwIJoYRwQjQhlpArIXdCnoS8CUUSiiYUSyieUCKhZEKphNIJZRLKJpRLKJ9QIaFiQqWEyglVE6olVE+okVAroU5C3YSeCJrwF8ESHiE4QiAkQiVsTNiScAShEQZhEQ7hEQEREQmREQVREQ3REQMxEQuxEQdxEQ9JRJIhyZEUSEokFZIaSYOkRdIh6ZEMSEYkE5IZyYJkRbIh2ZEcSE7Eh/iRABJEQkgYiSBRJIbkQnIjeZC8SD4kP1IAKYgUQgojRZCiSDGkOFICKYmUQkojZZCySDmkPFIBqYhUQiojVZCqSDWkOlIDqYnUQmojdZC6SD2kPtIAaYg0QhojTZCmSDOkOdICaYm0QlojbZC2SDukPdIB6Yh0QjojXZCuSDekO9ID6Yn0QnojfZC+yH9IP6Q/MgAZiAxCBiNDkKHIMGQ4MgIZiYxCRiNjkLHIOGQ8MgGZiExCJiNTkKnINGQ6MgOZicxCZiNzkLnIPGQ+sgBZiCxCFiNLkKXIMmQ5sgJZiaxCViNrkLXIOmQ9sgHZiGxCNiNbkK3INmQ7sgPZiexCdiN7kL3IPmQ/cgA5iBxCDiNHkKPIMeQ4cgI5iZxCTiNnkLPIOeQ8cgG5iFxCLiNXkKvINeQ6cgO5idxCbiN3kLvIPeQ+8gB5iDxCHiNPkKfIM+Q58gJ5ibxCXiNvkLfIO+Q98gH5iHxCPiNfkK/IN+Q78gP5ifxCfiN/kL/IPzQBRVAUxVAcJVASpVAaZVAW5VAeFVARlVAZVVAV1VAdNVATtVAbdVAX9dBENBmaHE2BpkRToanRNGhaNB2aHs2AZkQzoZnRLGhWNBuaHc2B5kR9qB8NoEE0hIbRCBpFY2guNDeaB82L5kPzowXQgmghtDBaBC2KFkOLoyXQkmgptDRaBi2LlkPLoxXQimgltDJaBa2KVkOrozXQmmgttDZaB62L1kProw3QhmgjtDHaBG2KNkOboy3QlmgrtDXaBm2LtkPbox3QjmgntDPaBe2KdkO7oz3QnmgvtDfaB+2L/of2Q/ujA9CB6CB0MDoEHYoOQ4ejI9CR6Ch0NDoGHYuOQ8ejE9CJ6CR0MjoFnYpOQ6ejM9CZ6Cx0NjoHnYvOQ+ejC9CF6CJ0MboEXYouQ5ejK9CV6Cp0NboGXYuuQ9ejG9CN6CZ0M7oF3YpuQ7ejO9Cd6C50N7oH3YvuQ/ejB9CD6CH0MHoEPYoeQ4+jJ9CT6Cn0NHoGPYueQ8+jF9CL6CX0MnoFvYpeQ6+jN9Cb6C30NnoHvYveQ++jD9CH6CP0MfoEfYo+Q5+jL9CX6Cv0NfoGfYu+Q9+jH9CP6Cf0M/oF/Yp+Q7+jP9Cf6C/0N/oH/Yv+wxIwBEMxDMMxAiMxCqMxBmMxDuMxARMxCZMxBVMxDdMxAzMxC7MxB3MxD0vEkmHJsRRYSiwVlhpLg6XF0mHpsQxYRiwTlhnLgmXFsmHZsRxYTsyH+bEAFsRCWBiLYFEshuXCcmN5sLxYPiw/VgAriBXCCmNFsKJYMaw4VgIriZXCSmNlsLJYOaw8VgGriFXCKmNVsKpYNaw6VgOridXCamN1sLpYPaw+1gBriDXCGmNNsKZYM6w51gJribXCWmNtsLZYO6w91gHriHXCOmNdsK5YN6w71gPrifXCemN9sL7Yf1g/rD82ABuIDcIGY0OwodgwbDg2AhuJjcJGY2Owsdg4bDw2AZuITcImY1Owqdg0bDo2A5uJzcJmY3Owudg8bD62AFuILcIWY0uwpdgybDm2AluJrcJWY2uwtdg6bD22AduIbcI2Y1uwrdg2bDu2A9uJ7cJ2Y3uwvdg+bD92ADuIHcIOY0ewo9gx7Dh2AjuJncJOY2ews9g57Dx2AbuIXcIuY1ewq9g17Dp2A7uJ3cJuY3ewu9g97D72AHuIPcIeY0+wp9gz7Dn2AnuJvcJeY2+wt9g77D32AfuIfcI+Y1+wr9g37Dv2A/uJ/cJ+Y3+wv9g/PAFHcBTHcBwncBKncBpncBbncB4XcBGXcBlXcBXXcB03cBO3cBt3cBf38EQ8GZ4cT4GnxFPhqfE0eFo8HZ4ez4BnxDPhmfEseFY8G54dz4HnxH24Hw/gQTyEh/EIHsVjeC48N54Hz4vnw/PjBfCCeCG8MF4EL4oXw4vjJfCSeCm8NF4GL4uXw8vjFfCKeCW8Ml4Fr4pXw6vjNfCaeC28Nl4Hr4vXw+vjDfCGeCO8Md4Eb4o3w5vjLfCWeCu8Nd4Gb4u3w9vjHfCOeCe8M94F74p3w7vjPfCeeC+8N94H74v/h/fD++MD8IH4IHwwPgQfig/Dh+Mj8JH4KHw0PgYfi4/Dx+MT8In4JHwyPgWfik/Dp+Mz8Jn4LHw2Pgefi8/D5+ML8IX4InwxvgRfii/Dl+Mr8JX4Knw1vgZfi6/D1+Mb8I34JnwzvgXfim/Dt+M78J34Lnw3vgffi+/D9+MH8IP4IfwwfgQ/ih/Dj+Mn8JP4Kfw0fgY/i5/Dz+MX8Iv4JfwyfgW/il/Dr+M38Jv4Lfw2fge/i9/D7+MP8If4I/wx/gR/ij/Dn+Mv8Jf4K/w1/gZ/i7/D3+Mf8I/4J/wz/gX/in/Dv+M/8J/4L/w3/gf/i/8jEgiEQAmMwAmCIAmKoAmGYAmO4AmBEAmJkAmFUAmN0AmDMAmLsAmHcAmPSCSSEcmJFERKIhWRmkhDpCXSEemJDERGIhORmchCZCWyEdmJHEROwkf4iQARJEJEmIgQUSJG5CJyE3mIvEQ+Ij9RgChIFCIKE0WIokQxojhRgihJlCJKE2WIskQ5ojxRgahIVCIqE1WIqkQ1ojpRg6hJ1CJqE3WIukQ9oj7RgGhINCIaE02IpkQzojnRgmhJtCJaE22ItkQ7oj3RgehIdCI6E12IrkQ3ojvRg+hJ9CJ6E32IvsR/RD+iPzGAGEgMIgYTQ4ihxDBiODGCGEmMIkYTY4ixxDhiPDGBmEhMIiYTU4ipxDRiOjGDmEnMImYTc4i5xDxiPrGAWEgsIhYTS4ilxDJiObGCWEmsIlYTa4i1xDpiPbGB2EhsIjYTW4itxDZiO7GD2EnsInYTe4i9xD5iP3GAOEgcIg4TR4ijxDHiOHGCOEmcIk4TZ4izxDniPHGBuEhcIi4TV4irxDXiOnGDuEncIm4Td4i7xD3iPvGAeEg8Ih4TT4inxDPiOfGCeEm8Il4Tb4i3xDviPfGB+Eh8Ij4TX4ivxDfiO/GD+En8In4Tf4i/xD8ygURIlMRInCRIkqRImmRIluRInhRIkZRImVRIldRInTRIk7RIm3RIl/TIRDIZmZxMQaYkU5GpyTRkWjIdmZ7MQGYkM5GZySxkVjIbmZ3MQeYkfaSfDJBBMkSGyQgZJWNkLjI3mYfMS+Yj85MFyIJkIbIwWYQsShYji5MlyJJkKbI0WYYsS5Yjy5MVyIpkJbIyWYWsSlYjq5M1yJpkLbI2WYesS9Yj65MNyIZkI7Ix2YRsSjYjm5MtyJZkK7I12YZsS7Yj25MdyI5kJ7Iz2YXsSnYju5M9yJ5kL7I32YfsS/5H9iP7kwPIgeQgcjA5hBxKDiOHkyPIkeQocjQ5hhxLjiPHkxPIieQkcjI5hZxKTiOnkzPImeQscjY5h5xLziPnkwvIheQicjG5hFxKLiOXkyvIleQqcjW5hlxLriPXkxvIjeQmcjO5hdxKbiO3kzvIneQucje5h9xL7iP3kwfIg+Qh8jB5hDxKHiOPkyfIk+Qp8jR5hjxLniPPkxfIi+Ql8jJ5hbxKXiOvkzfIm+Qt8jZ5h7xL3iPvkw/Ih+Qj8jH5hHxKPiOfky/Il+Qr8jX5hnxLviPfkx/Ij+Qn8jP5hfxKfiO/kz/In+Qv8jf5h/xL/qMSKIRCKYzCKYIiKYqiKYZiKY7iKYESKYmSKYVSKY3SKYMyKYuyKYdyKY9KpJJRyakUVEoqFZWaSkOlpdJR6akMVEYqE5WZykJlpbJR2akcVE7KR/mpABWkQlSYilBRKkblonJTeai8VD4qP1WAKkgVogpTRaiiVDGqOFWCKkmVokpTZaiyVDmqPFWBqkhVoipTVaiqVDWqOlWDqknVompTdai6VD2qPtWAakg1ohpTTaimVDOqOdWCakm1olpTbai2VDuqPdWB6kh1ojpTXaiuVDeqO9WD6kn1onpTfai+1H9UP6o/NYAaSA2iBlNDqKHUMGo4NYIaSY2iRlNjqLHUOGo8NYGaSE2iJlNTqKnUNGo6NYOaSc2iZlNzqLnUPGo+tYBaSC2iFlNLqKXUMmo5tYJaSa2iVlNrqLXUOmo9tYHaSG2iNlNbqK3UNmo7tYPaSe2idlN7qL3UPmo/dYA6SB2iDlNHqKPUMeo4dYI6SZ2iTlNnqLPUOeo8dYG6SF2iLlNXqKvUNeo6dYO6Sd2iblN3qLvUPeo+9YB6SD2iHlNPqKfUM+o59YJ6Sb2iXlNvqLfUO+o99YH6SH2iPlNfqK/UN+o79YP6Sf2iflN/qL/UPzqBRmiUxmicJmiSpmiaZmiW5mieFmiRlmiZVmiV1midNmiTtmibdmiX9uhEOhmdnE5Bp6RT0anpNHRaOh2dns5AZ6Qz0ZnpLHRWOhudnc5B56R9tJ8O0EE6RIfpCB2lY3QuOjedh85L56Pz0wXognQhujBdhC5KF6OL0yXoknQpujRdhi5Ll6PL0xXoinQlujJdha5KV6Or0zXomnQtujZdh65L16Pr0w3ohnQjujHdhG5KN6Ob0y3olnQrujXdhm5Lt6Pb0x3ojnQnujPdhe5Kd6O70z3onnQvujfdh+5L/0f3o/vTA+iB9CB6MD2EHkoPo4fTI+iR9Ch6ND2GHkuPo8fTE+iJ9CR6Mj2FnkpPo6fTM+iZ9Cx6Nj2HnkvPo+fTC+iF9CJ6Mb2EXkovo5fTK+iV9Cp6Nb2GXkuvo9fTG+iN9CZ6M72F3kpvo7fTO+id9C56N72H3kvvo/fTB+iD9CH6MH2EPkofo4/TJ+iT9Cn6NH2GPkufo8/TF+iL9CX6Mn2Fvkpfo6/TN+ib9C36Nn2Hvkvfo+/TD+iH9CP6Mf2Efko/o5/TL+iX9Cv6Nf2Gfku/o9/TH+iP9Cf6M/2F/kp/o7/TP+if9C/6N/2H/kv/YxIYhEEZjMEZgiEZiqEZhmEZjuEZgREZiZEZhVEZjdEZgzEZi7EZh3EZj0lkkjHJmRRMSiYVk5pJw6Rl0jHpmQxMRiYTk5nJwmRlsjHZmRxMTsbH+JkAE2RCTJiJMFEmxuRicjN5mLxMPiY/U4ApyBRiCjNFmKJMMaY4U4IpyZRiSjNlmLJMOaY8U4GpyFRiKjNVmKpMNaY6U4OpydRiajN1mLpMPaY+04BpyDRiGjNNmKZMM6Y504JpybRiWjNtmLZMO6Y904HpyHRiOjNdmK5MN6Y704PpyfRiejN9mL7Mf0w/pj8zgBnIDGIGM0OYocwwZjgzghnJjGJGM2OYscw4ZjwzgZnITGImM1OYqcw0Zjozg5nJzGJmM3OYucw8Zj6zgFnILGIWM0uYpcwyZjmzglnJrGJWM2uYtcw6Zj2zgdnIbGI2M1uYrcw2Zjuzg9nJ7GJ2M3uYvcw+Zj9zgDnIHGIOM0eYo8wx5jhzgjnJnGJOM2eYs8w55jxzgbnIXGIuM1eYq8w15jpzg7nJ3GJuM3eYu8w95j7zgHnIPGIeM0+Yp8wz5jnzgnnJvGJeM2+Yt8w75j3zgfnIfGI+M1+Yr8w35jvzg/nJ/GJ+M3+Yv8w/NoFFWJTFWJwlWJKlWJplWJblWJ4VWJGVWJlVWJXVWJ01WJO1WJt1WJf12EQ2GZucTcGmZFOxqdk0bFo2HZuezcBmZDOxmdksbFY2G5udzcHmZH2snw2wQTbEhtkIG2VjbC42N5uHzcvmY/OzBdiCbCG2MFuELcoWY4uzJdiSbCm2NFuGLcuWY8uzFdiKbCW2MluFrcpWY6uzNdiabC22NluHrcvWY+uzDdiGbCO2MduEbco2Y5uzLdiWbCu2NduGbcu2Y9uzHdiObCe2M9uF7cp2Y7uzPdiebC+2N9uH7cv+x/Zj+7MD2IHsIHYwO4Qdyg5jh7Mj2JHsKHY0O4Ydy45jx7MT2InsJHYyO4Wdyk5jp7Mz2JnsLHY2O4edy85j57ML2IXsInYxu4Rdyi5jl7Mr2JXsKnY1u4Zdy65j17Mb2I3sJnYzu4Xdym5jt7M72J3sLnY3u4fdy+5j97MH2IPsIfYwe4Q9yh5jj7Mn2JPsKfY0e4Y9y55jz7MX2IvsJfYye4W9yl5jr7M32JvsLfY2e4e9y95j77MP2IfsI/Yx+4R9yj5jn7Mv2JfsK/Y1+4Z9y75j37Mf2I/sJ/Yz+4X9yn5jv7M/2J/sL/Y3+4f9y/7jEjiEQzmMwzmCIzmKozmGYzmO4zmBEzmJkzmFUzmN0zmDMzmLszmHczmPS+SSccm5FFxKLhWXmkvDpeXScem5DFxGLhOXmcvCZeWycdm5HFxOzsf5uQAX5EJcmItwUS7G5eJyc3m4vFw+Lj9XgCvIFeIKc0W4olwxrjhXgivJleJKc2W4slw5rjxXgavIVeIqc1W4qlw1rjpXg6vJ1eJqc3W4ulw9rj7XgGvINeIac024plwzrjnXgmvJteJac224tlw7rj3XgevIdeI6c124rlw3rjvXg+vJ9eJ6c324vtx/XD+uPzeAG8gN4gZzQ7ih3DBuODeCG8mN4kZzY7ix3DhuPDeBm8hN4iZzU7ip3DRuOjeDm8nN4mZzc7i53DxuPreAW8gt4hZzS7il3DJuObeCW8mt4lZza7i13DpuPbeB28ht4jZzW7it3DZuO7eD28nt4nZze7i93D5uP3eAO8gd4g5zR7ij3DHuOHeCO8md4k5zZ7iz3DnuPHeBu8hd4i5zV7ir3DXuOneDu8nd4m5zd7i73D3uPveAe8g94h5zT7in3DPuOfeCe8m94l5zb7i33DvuPfeB+8h94j5zX7iv3DfuO/eD+8n94n5zf7i/3D8+gUd4lMd4nCd4kqd4mmd4lud4nhd4kZd4mVd4ldd4nTd4k7d4m3d4l/f4RD4Zn5xPwafkU/Gp+TR8Wj4dn57PwGfkM/GZ+Sx8Vj4bn53PwefkfbyfD/BBPsSH+Qgf5WN8Lj43n4fPy+fj8/MF+IJ8Ib4wX4Qvyhfji/Ml+JJ8Kb40X4Yvy5fjy/MV+Ip8Jb4yX4Wvylfjq/M1+Jp8Lb42X4evy9fj6/MN+IZ8I74x34Rvyjfjm/Mt+JZ8K74134Zvy7fj2/Md+I58J74z34Xvynfju/M9+J58L74334fvy//H9+P78wP4gfwgfjA/hB/KD+OH8yP4kfwofjQ/hh/Lj+PH8xP4ifwkfjI/hZ/KT+On8zP4mfwsfjY/h5/Lz+Pn8wv4hfwifjG/hF/KL+OX8yv4lfwqfjW/hl/Lr+PX8xv4jfwmfjO/hd/Kb+O38zv4nfwufje/h9/L7+P38wf4g/wh/jB/hD/KH+OP8yf4k/wp/jR/hj/Ln+PP8xf4i/wl/jJ/hb/KX+Ov8zf4m/wt/jZ/h7/L3+Pv8w/4h/wj/jH/hH/KP+Of8y/4l/wr/jX/hn/Lv+Pf8x/4j/wn/jP/hf/Kf+O/8z/4n/wv/jf/h//L/xMSBERABUzABUIgBUqgBUZgBU7gBUEQBUmQBUVQBU3QBUMwBUuwBUdwBU9IFJIJyYUUQkohlZBaSCOkFdIJ6YUMQkYhk5BZyCJkFbIJ2YUcQk7BJ/iFgBAUQkJYiAhRISbkEnILeYS8Qj4hv1BAKCgUEgoLRYSiQjGhuFBCKCmUEkoLZYSyQjmhvFBBqChUEioLVYSqQjWhulBDqCnUEmoLdYS6Qj2hvtBAaCg0EhoLTYSmQjOhudBCaCm0EloLbYS2QjuhvdBB6Ch0EjoLXYSuQjehu9BD6Cn0EnoLfYS+wn9CP6G/MEAYKAwSBgtDhKHCMGG4MEIYKYwSRgtjhLHCOGG8MEGYKEwSJgtThKnCNGG6MEOYKcwSZgtzhLnCPGG+sEBYKCwSFgtLhKXCMmG5sEJYKawSVgtrhLXCOmG9sEHYKGwSNgtbhK3CNmG7sEPYKewSdgt7hL3CPmG/cEA4KBwSDgtHhKPCMeG4cEI4KZwSTgtnhLPCOeG8cEG4KFwSLgtXhKvCNeG6cEO4KdwSbgt3hLvCPeG+8EB4KDwSHgtPhKfCM+G58EJ4KbwSXgtvhLfCO+G98EH4KHwSPgtfhK/CN+G78EP4KfwSfgt/hL/CPzFBRERUxERcJERSpERaZERW5EReFERRlERZVERV1ERdNERTtERbdERX9MREMZmYXEwhphRTianFNGJaMZ2YXswgZhQziZnFLGJWMZuYXcwh5hR9ol8MiEExJIbFiBgVY2IuMbeYR8wr5hPziwXEgmIhsbBYRCwqFhOLiyXEkmIpsbRYRiwrlhPLixXEimIlsbJYRawqVhOrizXEmmItsbZYR6wr1hPriw3EhmIjsbHYRGwqNhObiy3ElmIrsbXYRmwrthPbix3EjmInsbPYRewqdhO7iz3EnmIvsbfYR+wr/if2E/uLA8SB4iBxsDhEHCoOE4eLI8SR4ihxtDhGHCuOE8eLE8SJ4iRxsjhFnCpOE6eLM8SZ4ixxtjhHnCvOE+eLC8SF4iJxsbhEXCouE5eLK8SV4ipxtbhGXCuuE9eLG8SN4iZxs7hF3CpuE7eLO8Sd4i5xt7hH3CvuE/eLB8SD4iHxsHhEPCoeE4+LJ8ST4inxtHhGPCueE8+LF8SL4iXxsnhFvCpeE6+LN8Sb4i3xtnhHvCveE++LD8SH4iPxsfhEfCo+E5+LL8SX4ivxtfhGfCu+E9+LH8SP4ifxs/hF/Cp+E7+LP8Sf4i/xt/hH/Cv+kxIkREIlTMIlQiIlSqIlRmIlTuIlQRIlSZIlRVIlTdIlQzIlS7IlR3IlT0qUkknJpRRSSimVlFpKI6WV0knppQxSRimTlFnKImWVsknZpRxSTskn+aWAFJRCUliKSFEpJuWSckt5pLxSPim/VEAqKBWSCktFpKJSMam4VEIqKZWSSktlpLJSOam8VEGqKFWSKktVpKpSNam6VEOqKdWSakt1pLpSPam+1EBqKDWSGktNpKZSM6m51EJqKbWSWkttpLZSO6m91EHqKHWSOktdpK5SN6m71EPqKfWSekt9pL7Sf1I/qb80QBooDZIGS0OkodIwabg0QhopjZJGS2OksdI4abw0QZooTZImS1OkqdI0abo0Q5opzZJmS3OkudI8ab60QFooLZIWS0ukpdIyabm0QloprZJWS2uktdI6ab20QdoobZI2S1ukrdI2abu0Q9op7ZJ2S3ukvdI+ab90QDooHZIOS0eko9Ix6bh0QjopnZJOS2eks9I56bx0QbooXZIuS1ekq9I16bp0Q7op3ZJuS3eku9I96b70QHooPZIeS0+kp9Iz6bn0QnopvZJeS2+kt9I76b30QfoofZI+S1+kr9I36bv0Q/op/ZJ+S3+kv9I/OUFGZFTGZFwmZFKmZFpmZFbmZF4WZFGWZFlWZFXWZF02ZFO2ZFt2ZFf25EQ5mZxcTiGnlFPJqeU0clo5nZxeziBnlDPJmeUsclY5m5xdziHnlH2yXw7IQTkkh+WIHJVjci45t5xHzivnk/PLBeSCciG5sFxELioXk4vLJeSScim5tFxGLiuXk8vLFeSKciW5slxFripXk6vLNeSaci25tlxHrivXk+vLDeSGciO5sdxEbio3k5vLLeSWciu5tdxGbiu3k9vLHeSOcie5s9xF7ip3k7vLPeSeci+5t9xH7iv/J/eT+8sD5IHyIHmwPEQeKg+Th8sj5JHyKHm0PEYeK4+Tx8sT5InyJHmyPEWeKk+Tp8sz5JnyLHm2PEeeK8+T58sL5IXyInmxvEReKi+Tl8sr5JXyKnm1vEZeK6+T18sb5I3yJnmzvEXeKm+Tt8s75J3yLnm3vEfeK++T98sH5IPyIfmwfEQ+Kh+Tj8sn5JPyKfm0fEY+K5+Tz8sX5IvyJfmyfEW+Kl+Tr8s35JvyLfm2fEe+K9+T78sP5IfyI/mx/ER+Kj+Tn8sv5JfyK/m1/EZ+K7+T38sf5I/yJ/mz/EX+Kn+Tv8s/5J/yL/m3/Ef+K/9TEhREQRVMwRVCIRVKoRVGYRVO4RVBERVJkRVFURVN0RVDMRVLsRVHcRVPSVSSKcmVFEpKJZWSWkmjpFXSKemVDEpGJZOSWcmiZFWyKdmVHEpOxaf4lYASVEJKWIkoUSWm5FJyK3mUvEo+Jb9SQCmoFFIKK0WUokoxpbhSQimplFJKK2WUsko5pbxSQamoVFIqK1WUqko1pbpSQ6mp1FJqK3WUuko9pb7SQGmoNFIaK02UpkozpbnSQmmptFJaK22Utko7pb3SQemodFI6K12Urko3pbvSQ+mp9FJ6K32Uvsp/Sj+lvzJAGagMUgYrQ5ShyjBluDJCGamMUkYrY5SxyjhlvDJBmahMUiYrU5SpyjRlujJDmanMUmYrc5S5yjxlvrJAWagsUhYrS5SlyjJlubJCWamsUlYra5S1yjplvbJB2ahsUjYrW5StyjZlu7JD2ansUnYre5S9yj5lv3JAOagcUg4rR5SjyjHluHJCOamcUk4rZ5SzyjnlvHJBuahcUi4rV5SryjXlunJDuancUm4rd5S7yj3lvvJAeag8Uh4rT5SnyjPlufJCeam8Ul4rb5S3yjvlvfJB+ah8Uj4rX5Svyjflu/JD+an8Un4rf5S/yj81QUVUVMVUXCVUUqVUWmVUVuVUXhVUUZVUWVVUVdVUXTVUU7VUW3VUV/XURDWZmlxNoaZUU6mp1TRqWjWdml7NoGZUM6mZ1SxqVjWbml3NoeZUfapfDahBNaSG1YgaVWNqLjW3mkfNq+ZT86sF1IJqIbWwWkQtqhZTi6sl1JJqKbW0WkYtq5ZTy6sV1IpqJbWyWkWtqlZTq6s11JpqLbW2Wketq9ZT66sN1IZqI7Wx2kRtqjZTm6st1JZqK7W12kZtq7ZT26sd1I5qJ7Wz2kXtqnZTu6s91J5qL7W32kftq/6n9lP7qwPUgeogdbA6RB2qDlOHqyPUkeoodbQ6Rh2rjlPHqxPUieokdbI6RZ2qTlOnqzPUmeosdbY6R52rzlPnqwvUheoidbG6RF2qLlOXqyvUleoqdbW6Rl2rrlPXqxvUjeomdbO6Rd2qblO3qzvUneoudbe6R92r7lP3qwfUg+oh9bB6RD2qHlOPqyfUk+op9bR6Rj2rnlPPqxfUi+ol9bJ6Rb2qXlOvqzfUm+ot9bZ6R72r3lPvqw/Uh+oj9bH6RH2qPlOfqy/Ul+or9bX6Rn2rvlPfqx/Uj+on9bP6Rf2qflO/qz/Un+ov9bf6R/2r/tMSNERDNUzDNUIjNUqjNUZjNU7jNUETNUmTNUVTNU3TNUMzNUuzNUdzNU9L1JJpybUUWkotlZZaS6Ol1dJp6bUMWkYtk5ZZy6Jl1bJp2bUcWk7Np/m1gBbUQlpYi2hRLabl0nJrebS8Wj4tv1ZAK6gV0gprRbSiWjGtuFZCK6mV0kprZbSyWjmtvFZBq6hV0iprVbSqWjWtulZDq6nV0mprdbS6Wj2tvtZAa6g10hprTbSmWjOtudZCa6m10lprbbS2WjutvdZB66h10jprXbSuWjetu9ZD66n10nprfbS+2n9aP62/NkAbqA3SBmtDtKHaMG24NkIbqY3SRmtjtLHaOG28NkGbqE3SJmtTtKnaNG26NkObqc3SZmtztLnaPG2+tkBbqC3SFmtLtKXaMm25tkJbqa3SVmtrtLXaOm29tkHbqG3SNmtbtK3aNm27tkPbqe3Sdmt7tL3aPm2/dkA7qB3SDmtHtKPaMe24dkI7qZ3STmtntLPaOe28dkG7qF3SLmtXtKvaNe26dkO7qd3Sbmt3tLvaPe2+9kB7qD3SHmtPtKfaM+259kJ7qb3SXmtvtLfaO+299kH7qH3SPmtftK/aN+279kP7qf3Sfmt/tL/aPz1BR3RUx3RcJ3RSp3RaZ3RW53ReF3RRl3RZV3RV13RdN3RTt3Rbd3RX9/REPZmeXE+hp9RT6an1NHpaPZ2eXs+gZ9Qz6Zn1LHpWPZueXc+h59R9ul8P6EE9pIf1iB7VY3ouPbeeR8+r59Pz6wX0gnohvbBeRC+qF9OL6yX0knopvbReRi+rl9PL6xX0inolvbJeRa+qV9Or6zX0mnotvbZeR6+r19Pr6w30hnojvbHeRG+qN9Ob6y30lnorvbXeRm+rt9Pb6x30jnonvbPeRe+qd9O76z30nnovvbfeR++r/6f30/vrA/SB+iB9sD5EH6oP04frI/SR+ih9tD5GH6uP08frE/SJ+iR9sj5Fn6pP06frM/SZ+ix9tj5Hn6vP0+frC/SF+iJ9sb5EX6ov05frK/SV+ip9tb5GX6uv09frG/SN+iZ9s75F36pv07frO/Sd+i59t75H36vv0/frB/SD+iH9sH5EP6of04/rJ/ST+in9tH5GP6uf08/rF/SL+iX9sn5Fv6pf06/rN/Sb+i39tn5Hv6vf0+/rD/SH+iP9sf5Ef6o/05/rL/SX+iv9tf5Gf6u/09/rH/SP+if9s/5F/6p/07/rP/Sf+i/9t/5H/6v/MxIMxEANzMANwiANyqANxmANzuANwRANyZANxVANzdANwzANy7ANx3ANz0g0khnJjRRGSiOVkdpIY6Q10hnpjQxGRiOTkdnIYmQ1shnZjRxGTsNn+I2AETRCRtiIGFEjZuQycht5jLxGPiO/UcAoaBQyChtFjKJGMaO4UcIoaZQyShtljLJGOaO8UcGoaFQyKhtVjKpGNaO6UcOoadQyaht1jLpGPaO+0cBoaDQyGhtNjKZGM6O50cJoabQyWhttjLZGO6O90cHoaHQyOhtdjK5GN6O70cPoafQyeht9jL7Gf0Y/o78xwBhoDDIGG0OMocYwY7gxwhhpjDJGG2OMscY4Y7wxwZhoTDImG1OMqcY0Y7oxw5hpzDJmG3OMucY8Y76xwFhoLDIWG0uMpcYyY7mxwlhprDJWG2uMtcY6Y72xwdhobDI2G1uMrcY2Y7uxw9hp7DJ2G3uMvcY+Y79xwDhoHDIOG0eMo8Yx47hxwjhpnDJOG2eMs8Y547xxwbhoXDIuG1eMq8Y147pxw7hp3DJuG3eMu8Y9477xwHhoPDIeG0+Mp8Yz47nxwnhpvDJeG2+Mt8Y7473xwfhofDI+G1+Mr8Y347vxw/hp/DJ+G3+Mv8Y/M8FETNTETNwkTNKkTNpkTNbkTN4UTNGUTNlUTNXUTN00TNO0TNt0TNf0zEQzmZncTGGmNFOZqc00ZloznZnezGBmNDOZmc0sZlYzm5ndzGHmNH2m3wyYQTNkhs2IGTVjZi4zt5nHzGvmM/ObBcyCZiGzsFnELGoWM4ubJcySZimztFnGLGuWM8ubFcyKZiWzslnFrGpWM6ubNcyaZi2ztlnHrGvWM+ubDcyGZiOzsdnEbGo2M5ubLcyWZiuztdnGbGu2M9ubHcyOZiezs9nF7Gp2M7ubPcyeZi+zt9nH7Gv+Z/Yz+5sDzIHmIHOwOcQcag4zh5sjzJHmKHO0OcYca44zx5sTzInmJHOyOcWcak4zp5szzJnmLHO2Oceca84z55sLzIXmInOxucRcai4zl5srzJXmKnO1ucZca64z15sbzI3mJnOzucXcam4zt5s7zJ3mLnO3ucfca+4z95sHzIPmIfOwecQ8ah4zj5snzJPmKfO0ecY8a54zz5sXzIvmJfOyecW8al4zr5s3zJvmLfO2ece8a94z75sPzIfmI/Ox+cR8aj4zn5svzJfmK/O1+cZ8a74z35sfzI/mJ/Oz+cX8an4zv5s/zJ/mL/O3+cf8a/6zEizEQi3Mwi3CIi3Koi3GYi3O4i3BEi3Jki3FUi3N0i3DMi3Lsi3Hci3PSrSSWcmtFFZKK5WV2kpjpbXSWemtDFZGK5OV2cpiZbWyWdmtHFZOy2f5rYAVtEJW2IpYUStm5bJyW3msvFY+K79VwCpoFbIKW0WsolYxq7hVwipplbJKW2WsslY5q7xVwapoVbIqW1WsqlY1q7pVw6pp1bJqW3WsulY9q77VwGpoNbIaW02splYzq7nVwmpptbJaW22stlY7q73VwepodbI6W12srlY3q7vVw+pp9bJ6W32svtZ/Vj+rvzXAGmgNsgZbQ6yh1jBruDXCGmmNskZbY6yx1jhrvDXBmmhNsiZbU6yp1jRrujXDmmnNsmZbc6y51jxrvrXAWmgtshZbS6yl1jJrubXCWmmtslZba6y11jprvbXB2mhtsjZbW6yt1jZru7XD2mntsnZbe6y91j5rv3XAOmgdsg5bR6yj1jHruHXCOmmdsk5bZ6yz1jnrvHXBumhdsi5bV6yr1jXrunXDumndsm5bd6y71j3rvvXAemg9sh5bT6yn1jPrufXCemm9sl5bb6y31jvrvfXB+mh9sj5bX6yv1jfru/XD+mn9sn5bf6y/1j87wUZs1MZs3CZs0qZs2mZs1uZs3hZs0ZZs2VZs1dZs3TZs07Zs23Zs1/bsRDuZndxOYae0U9mp7TR2Wjudnd7OYGe0M9mZ7Sx2Vjubnd3OYee0fbbfDthBO2SH7YgdtWN2Lju3ncfOa+ez89sF7IJ2IbuwXcQuahezi9sl7JJ2Kbu0XcYua5ezy9sV7Ip2JbuyXcWualezq9s17Jp2Lbu2Xceua9ez69sN7IZ2I7ux3cRuajezm9st7JZ2K7u13cZua7ez29sd7I52J7uz3cXuanezu9s97J52L7u33cfua/9n97P72wPsgfYge7A9xB5qD7OH2yPskfYoe7Q9xh5rj7PH2xPsifYke7I9xZ5qT7On2zPsmfYse7Y9x55rz7Pn2wvshfYie7G9xF5qL7OX2yvslfYqe7W9xl5rr7PX2xvsjfYme7O9xd5qb7O32zvsnfYue7e9x95r77P32wfsg/Yh+7B9xD5qH7OP2yfsk/Yp+7R9xj5rn7PP2xfsi/Yl+7J9xb5qX7Ov2zfsm/Yt+7Z9x75r37Pv2w/sh/Yj+7H9xH5qP7Of2y/sl/Yr+7X9xn5rv7Pf2x/sj/Yn+7P9xf5qf7O/2z/sn/Yv+7f9x/5r/3MSHMRBHczBHcIhHcqhHcZhHc7hHcERHcmRHcVRHc3RHcMxHcuxHcdxHc9JdJI5yZ0UTkonlZPaSeOkddI56Z0MTkYnk5PZyeJkdbI52Z0cTk7H5/idgBN0Qk7YiThRJ+bkcnI7eZy8Tj4nv1PAKegUcgo7RZyiTjGnuFPCKemUcko7ZZyyTjmnvFPBqehUcio7VZyqTjWnulPDqenUcmo7dZy6Tj2nvtPAaeg0cho7TZymTjOnudPCaem0clo7bZy2TjunvdPB6eh0cjo7XZyuTjenu9PD6en0cno7fZy+zn9OP6e/M8AZ6AxyBjtDnKHOMGe4M8IZ6YxyRjtjnLHOOGe8M8GZ6ExyJjtTnKnONGe6M8OZ6cxyZjtznLnOPGe+s8BZ6CxyFjtLnKXOMme5s8JZ6axyVjtrnLXOOme9s8HZ6GxyNjtbnK3ONme7s8PZ6exydjt7nL3OPme/c8A56BxyDjtHnKPOMee4c8I56ZxyTjtnnLPOOee8c8G56FxyLjtXnKvONee6c8O56dxybjt3nLvOPee+88B56DxyHjtPnKfOM+e588J56bxyXjtvnLfOO+e988H56HxyPjtfnK/ON+e788P56fxyfjt/nL/OPzfBRVzUxVzcJVzSpVzaZVzW5VzeFVzRlVzZVVzV1VzdNVzTtVzbdVzX9dxEN5mb3E3hpnRTuandNG5aN52b3s3gZnQzuZndLG5WN5ub3c3h5nR9rt8NuEE35IbdiBt1Y24uN7ebx83r5nPzuwXcgm4ht7BbxC3qFnOLuyXckm4pt7Rbxi3rlnPLuxXcim4lt7Jbxa3qVnOruzXcmm4tt7Zbx63r1nPruw3chm4jt7HbxG3qNnObuy3clm4rt7Xbxm3rtnPbux3cjm4nt7Pbxe3qdnO7uz3cnm4vt7fbx+3r/uf2c/u7A9yB7iB3sDvEHeoOc4e7I9yR7ih3tDvGHeuOc8e7E9yJ7iR3sjvFnepOc6e7M9yZ7ix3tjvHnevOc+e7C9yF7iJ3sbvEXeouc5e7K9yV7ip3tbvGXeuuc9e7G9yN7iZ3s7vF3epuc7e7O9yd7i53t7vH3evuc/e7B9yD7iH3sHvEPeoec4+7J9yT7in3tHvGPeuec8+7F9yL7iX3snvFvepec6+7N9yb7i33tnvHvevec++7D9yH7iP3sfvEfeo+c5+7L9yX7iv3tfvGfeu+c9+7H9yP7if3s/vF/ep+c7+7P9yf7i/3t/vH/ev+8xI8xEM9zMM9wiM9yqM9xmM9zuM9wRM9yZM9xVM9zdM9wzM9y7M9x3M9z0v0knnJvRReSi+Vl9pL46X10nnpvQxeRi+Tl9nL4mX1snnZvRxeTs/n+b2AF/RCXtiLeFEv5uXycnt5vLxePi+/V8Ar6BXyCntFvKJeMa+4V8Ir6ZXySntlvLJeOa+8V8Gr6FXyKntVvKpeNa+6V8Or6dXyant1vLpePa++18Br6DXyGntNvKZeM6+518Jr6bXyWnttvLZeO6+918Hr6HXyOntdvK5eN6+718Pr6fXyent9vL7ef14/r783wBvoDfIGe0O8od4wb7g3whvpjfJGe2O8sd44b7w3wZvoTfIme1O8qd40b7o3w5vpzfJme3O8ud48b763wFvoLfIWe0u8pd4yb7m3wlvprfJWe2u8td46b723wdvobfI2e1u8rd42b7u3w9vp7fJ2e3u8vd4+b793wDvoHfIOe0e8o94x77h3wjvpnfJOe2e8s94577x3wbvoXfIue1e8q94177p3w7vp3fJue3e8u9497773wHvoPfIee0+8p94z77n3wnvpvfJee2+8t9477733wfvoffI+e1+8r94377v3w/vp/fJ+e3+8v96/xIREJBFNxBLxRCKRTKQS6UQmkU3kEvlEIVFMlBLlRCVRTdQS9UQj0Uy0Eu1EJ9FN9BITE5MlJk9MkZgyMVVi6sQ0iWkT0yWmT8yQmDExU2LmxCyJWROzJWZPzJGYM9GX6E8MJAYTQ4nhxEhiNDGWmCsxd2KexLyJ+RLzUw3bN2/frmlrqun//Um2a9i4a5emZOf/+6PX//nB9mrSvkvDxo2btutClvBFQ4EA1bVdy6K+WNH/97PY//ezWKGcPrpcw7ZNyzbNnvN/Dkl/4/+fQ+h/DuH/OUT+5xD9n0OM+Z//PWfSyZd08iedAkmnYNIplHQKJ52S7vMn3edPus+fdJ8/6T5/0i3+pFv8kaRT0n2BpPsCSfcFku4LJN0XSHq+QNLNgaSbA0k3B5PuCybdF0y6L5h0XzDplmDSLcFo0inp+UJJ94WS7gsl3RdKui+U9HyhpJtDSTeHkp4vlHRzOOm+cNIt4aRbwkm3hJNuCSfdEkl6qkjSLZGkp4ok3RdJui+SdEsEbkn6fSNJTxVNujmadHM06eZo0s3RpJujSU8aTdqIJt0cTbo5lnRfLOm+WNJ9saRbYkm3xJKeNJZ0XyzGJv3LzglHHxz9cAzAMQTHMBwjcIzCESZ8MOGDCR9M+GDCF4Qj3OuDe31wrx/u9cMNfrjBD8/rh+f1w2V+uCwAlwXgIQPwkAGYCMBEACYCMBGARw/AWgDWgrAWhLUgrAVhLQhrQVgLwloQ1oKwFoS1EKyFYC0EayFYC8FaCNZCsBaCtRCshWAtDGthWAvDWhjWwrAWhrUwrIVhLQxrYViLwFoE1iKwFoG1CKxFYC0CaxFYi8BaBNaisBaFtSisRWEtCmtRWIvCWhTWorAWhbUYrMVgLQZrMViLwVoM1mKwFoO1GKyBBH6QwA8S+EECP0jgzxmEYwiOYThG4BiFI6wBCn5AwQ8o+AEFP6Dg98GaD9aACj9Q4Qcq/ECF3w9rflgDQPwAiB8A8QMgfj+sgSV+sMQPlvjBEj9Y4gdL/GCJHyzxgyV+sMQPlvjBEj9Y4gdL/GCJHyzxgyV+sMQPlvjBEj9Y4gdL/GCJHyzxgyV+sMQPlvjBEj9Y4gdL/ACIHwDxAyB+AMQPgPgBED8A4gdA/ACIH9Twgxp+QMEPKPgBBT+g4AcU/ICCH1DwAwp+kMAPEvhBAj/k74f8/ZC/H/L3Q/5+yN8P+fshfz+E7ofQ/RB6AEIPQOgBqDsAdQeg7gDUHYC6A1B3AOoOQN0BqDsAdQeg7gDUHYC6A1B3AOoOQN0BqDsAdQeg7gDUHYC6A1B3AOoOQN0BqDsAdQeg7gDUHYC6A1B3AOoOQN0BqDsASQcg6QAkHYCkA5B0AJIOQNIBSDoASQeg4wB0HIB4AxBvAOINQLwBiDcA8QYg3gDEGwjFTcBvAR0HIN4AxBuAYgNQbADe8wEoNgDFBuDlHoBMA5BpADINQKYByDQAL+wAtBmANgPwlg5ApgHINACZBiDTAGQagEwD0GYAXs0ByDQAmQYg0yC8eYPQZhDaDEKbQWgzCG0Goc0gtBmEIIMQZBCCDEJ6QUgvCOkFIb0gpBeE9IKQXhDSC0J6QUgvCOkFIb0gpBeE9IKQXhDSC0J6QUgvCOkFIb0gvFiDkF4Q0gtCekFILwjpBSG9IKQXhPSC8DYNQoVBqDAIFQahwiBUGIQKg1BhENILQnrBUNy98FtAb0F4QwahtyD0FoQ3ZBDSC0J6QUgvCJ/YQagwCJ/YQXibBuFtGoRMg5BpEDINQqZByDQIb9MgFBuEF2sQ4g1CvEGINwjxBiHeIMQbhHiDEG8Q4g3COzYIHQeh4yB8Ygch6SAkHYSkQ/DmDcGbNwShhyD0EIQegtBDEHoIQg9B6CEIPQQv4RA0H4LmQ9B8CF7CIXgJh0CCEEgQAglCIEEIJAiBBCGQIAQShECCEEgQAglCIEEIJAiBBCGQIAQShECCEEgQAglCIEEIJAjB+zgEKIQAhRCgEAIUQoBCCFAIAQohQCEEKIQAhRCgEIJP7BD4EAIfQuBDCHwIgQ8heEuHgIoQUBECKkJARQje0iH42g4BICF4YYfAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJCCwJgSUhsCQEloTAkhBYEgJLQmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMloTBkjBYEgZLwmBJGCwJgyVhsCQMlkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJBCyJgCURsCQClkTAkghYEgFLImBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkihYEgVLomBJFCyJgiVRsCQKlkTBkij4EAUfouBDFHyIgg9R8CEKKEQBhSigEAUJoiBBFCSIggRRkCAKEkRBgihIEIX8o5B/FPKPQv5RyD8KzUch9CiEHoXQoxB6FEKPQuhRCD0KoUch9CgkHYWko5B0FJKOQdIxSDoGSccg6RgkHYOkY5B0DJKOQdIxSDoGSccg6RgkHYOkY5B0DJKOQdIxSDoGSccg6RgkHYOkY5B0DDqOQccx6DgGHceg4xh0HIOOY9BxDDqOQccx6DgGHceg4xh0HIOOY9BxDDqOQccx6DgGHceg4xh0HIOOY9BxDDqOQccx6DgGHceg4xh8E8TgmyAG3wQx+CaIQfMxaD4Gzceg+Rg0H4PmY/BNEIP8Y5B/DPKPwTdBDCSIgQQxkCAGEsRAghhIEAMJYiBBDL4JYoBCDFCIAQoxQCEGKMTgmyAGPsTgmyAGVMSAihhQEQMqYkBFDKiIARUxoCIGVMTgmyAG3wQxACQGgMQAkFgsxv2/oy9nzpxxZ1/c2R93DsDZF4w7h+LO4bhzJO4cjTvH7frjdv1xu/64XX/crj9u1x+364/b9cft+uN2/XG7gbjdQNxuIG43ELcbiNsNxO0G4nYDcbuBuN1A3G4wbjcYtxuM2w3G7QbjdoNxu8G43WDcbjBuNxi3G4rbDcXthuJ2Q3G7objdUNxuKG43FLcbitsNxe2G43bDcbvhuN1w3G44bjcctxuO2w3H7YbjdsNxu5G43UjcbiRuNxK3G4nbjcTtRuJ2I3G7kbjdSNxuNG43GrcVjduKxm1F47aicVvRuK1o3FY0bisWtxWL+x1jcbuxuN1Y3G4sbjcWtxuL243F7cZZ4YuzwhdnhS/OCl+cFf/7H2LcORR3DsedI3HnaNw5btcXt+uL2/XF7friduOM8sUZ5YszyhdnlC/OKF+cUb44o3xxRvnijPLFGeWLM8oXZ5QvzihfnFG+OKN8cUb54ozyxRnlizPKF2eUL84oX5xRvjijfHFG+eKM8sUZ5YszyhdnlC/OKF+cUb44o3xxRvnijPLFGeWLM8oXZ5QvzihfnFG+OKN8cUb54ozyxRnlizPKF2eUL84oX5xRvjijfHFG+eKM8sUZ5YszyhdnlC/OKF+cUb44o3xxRvnijPLFGeWLM8oXZ5QvzihfnFG+OKN8cUb54ozyxRnlizPKF43bjfPKF+eVL84rX5xXvjiv/lcTd2xtSRDCUDCmDxI9L//Eds3y8ORdqw5/9OqPXv3Rqz969Uev/ujVH736o1d/9OqPXv3Rqz969Uevhl4NvRp6NfRq6NXQq6FXQ6+GXg29Gno19Gro1dCroVdDr4ZeDb0aejX0aujV0KuhV0Ovhl4NvRp6NfRq6NXQq6FXQ6+GXg29Gno19Gro1dCroVdDr4ZeDb0aejX0aujV0KuhV0Ovhl4NvRp6NfRq6NXQq6FXQ6+GXg29Gno19Gro1dCroVdDr4ZeDb0aejX0aujV0KuhV0Ovhl4NvRp6NfRq6NXQq6FXQ6+GXg29Gno19Gro1dCroVdDr4ZeDb0aejX0aujV0KuhV0Ovhl4NvRp6NfRq6dXSq6VXS6+WXi29Wnq19Grp1dKrpVdLr5ZeLb1aerX0aunV0qulV0uvll4tvVp6tfRq6dXSq6VXS6+WXi29Wnq19Grp1dKrpVdLr5ZeLb1aerX0aunV0qulV0uvll4tvVp6tfRq6dXSq6VXS6+WXi29Wnq19Grp1dKrpVdLr5ZeLb1aerX0aunV0qulV0uvll4tvVp6tfRq6dXSq6VXS6+WXi29Wnq19Grp1dKrpVdLr5ZeLb1aerX0aunV0qulV0uvll4tvVp6tfRq6dXSq6VXS69Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0KvQq9Cr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvSq9Kr0qvjl4dvTp6dfTq6NXRq6NXR6+OXh29Onp19Oro1dGro1dHr45eHb06enX06ujV0aujV0evjl4dvTp6dfTq6NXRq6NXR6+OXh29Onp19Oro1dGro1dHr45eHb06enX06ujV0aujV0evjl4dvTp6dfTq6NXRq6NXR6+OXh29Onp19Oro1dGro1dHr45eHb06enX06ujV0aujV0evjl4dvTp6dfTq6NXRq6NXR6+OXh29Onp19Oro1dGro1dHr45eHb06enX06ujV0aujV0evjl4dvTp6dfTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTq0atHrx69evTqo1cfvfro1UevPnr10auPXn306qNXH7366NVHrz569dGrj1599OqjVx+9+ujVR68+evXRq49effTqo1cfvfro1UevPnr10auPXn306qNXH7366NVHrz569dGrj1599OqjVx+9+ujVR68+evXRq49effTqo1cfvfro1UevPnr10auPXn306qNXH7366NVHrz569dGrj1599OqjVx+9+ujVR68+evXRq49effTqo1cfvfro1UevPnr10auPXn306qNXH7366NVHrz569dGrj1599OqjVx+9+ujVR68+evXRq49effTqo1cfvfro1UevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9OpHr3706kevfvTqR69+9ApbPtjywZYPtnyw5f/vcJf7uB/3x83uH7t/7P6x+8fuH7t/7P6x+8fuH7t/7A67w+6wO+wOu8PusDvsDrvD7rK77C67y+6yu+wuu8vusrvsht2wG3bDbtgNu2E37IbdsFt2y27ZLbtlt+yW3bJbdsvusXvsHrvH7rF77B67x+6xe+w+dh+7j93H7mP3sfvYfew+dh+7H7sfux+7H7sfux+7H7sfux+7H7s/dn/s/tj9sftj98fuj90fuz926RW+ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74NsH3z749sG3D7598O2Dbx98++DbB98++PbBtw++ffDtg28ffPvg2wffPvj2wbcPvn3w7YNvH3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb19M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2lfTPti2hfTvpj2xbQvpn0x7YtpX0z7YtoX076Y9sW0L6Z9Me2LaV9M+2LaF9O+mPbFtC+mfTHti2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDag2kPpj2Y9mDaw8/24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw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j2+VWF9NSYykLXNGWgrkbLmbwOOefHTdxasXvJ7vS43DT05Q00kiPG1JiIioq09LptINUuhga2ob5r3brT/gKaD6mXXl5+NjBADeBgvMAof+QXJVWPe/fdD7778+eJZgK/cSoN0g4tNsOpcAChCF/Rq0emSgSN6Nt1JxFY4veO5sYfvObCoKO9/sTnGVswaqZ1fOPrA00c8cqVHVFlxsVmrzMZERoPjdx08oFW3te8sXmAiIiLauuOy8ZmBrCiNtR7RelTPpnvm+DwA8ovxagIDwHnxutonbpsy4ZbJY+eVLzEqARDVJPF4GxqvhZJx+YhTj+80IPDqxaiaq8Y9dMOzjw7p06+IEWork77Bb2j7ns913GPsp6+ppm8E3axd+aBuXq1rB53Aq0pERETbTFwuiGXv23jUgS2H55lco0aNE/n1NgvLffLhd/9z86THZq1eZtQLnBqoCHwNio2Nk14tO40efuqOhQ2dNWphkv6ON168YfyTRk1emCkKFQbmrYjxqDCIi1x6wPGvffLOApRvdv2yIjhnz0OygkxeVSIiItr647LkBPFBjQ8/uMVxBZmF65aTN8yp3kMEXuF99OpXU//y3N1fLp8N51BZfhFAq/pSfu1PxURibJHJvWy/k47rMTBDrIez6pyXse++ef49t0ShxuBNPFDx5pcn8rP9WRUjCD1S1cjUdrNarDnARPAif2TniW0oLyMOwGKHnNqH7X7AzVOecohqUI2RLnZXAGhT0OSY3faRkM0wiIiIaKuPy5k28+Z+LzQJ6ok1kF/Pk05dCPl22fxLX3zguWmvOguRGn8LL0jf02f71u/wrxHnNC+pH3qBRVIkHskr0z8+6a4bymIqiuLc/AwTrq+E3tgOFbFYrJpHL9fIQTev1YYXXZFYU92nKVU3G97Wicdp/Yc9/t8X5svqql6lX35kUovAyY0HnpAdxPgRhIiIiLaBuJwXL8xL5Xvr/l+d8noJV37t5KdvenXsapeAjQwgKlrzyXwGOL3HsMuGjMxDhgp8AAMEXqbO+eH4m64q884AKmhQu25QjZVgFYRhWM1Dz1uxOBKNoWZ3D6YHMnvBnKULqx8m4/H49v2m8YE0ySw4b78jznnuDl+jFXtBGOGgnXr0b9vZA5Z3chIREdHWH5cBIFCjG7TIUEDgAK+wzk+cOe3cp26ZvmyuiopXNcanB7tVZ21QYD1EEYVaYLNvHnbG8C79gvQ8CgWASHXhqpXHXnfpvIpV6dZ0CrSsVz8SH2BTvXgFgNjSsCASi2qscC5NrP5ywezOxc2ioAajTwygFsZHH8z5oloPUMQi5GRnm+26p4fxgMixu+//9DuT3130jYcT1ep8fBJoSZB72YEnGs4kISIiom0l+Ug6Fm4Q7bwAHhLp3GWLjnz02sF3XzB92WxVD6+aDsq+uqUYonABXCBDW+z67nl3Hdp5bVYGRGAUFVHq5H9d8/Xy+RCIqhMYj+4tdpJ1mXijuRSANCmpY6qZSlWfnDrZW61phhVg2qyv561YUq2DCGrnFsRNsH2vmooABlkmuP6os4tdDFCtTm23kcCbK4ad0jS/rnBZmYiIiLaVuPxrSVQrxN/81gudrj1+zGevOolE/ebtXQX5Pnbb/qMeOvGKZoX1f7amqHDABQ/d8tJXH6yvmRaEHnu07RSK8ajiLjJVtK7XuDLwV/k8Ve5/68WfVi8zNSmYVcB7f8+UCb6aHw9EWtVtEmz3UVAAIBCza52mJw84SKp9NXdr3umoXfYyluMaiYiIaJuxQWGCgxoAbsayuWePGT3pu08cvKiqWJWaTKMQQFzgrBOTG+Q+dPRF+7XuImLWFbn6dLlH5O9995V7J/1HxKSXfL1I4LWkOHeneg3MBrFsYwdRQdsGTTO8lFXjpJzRZdGKq5+589Yjz4PaQKqoBnDp56H+g7lfPfXZa/CuOhlYxbRr3MqsH3pY0xgqMW8fPeriWtmFNVoGN4plPjHstouiQIE/7w46A7N7q47mlUd8dW5vFG2QVxCk6965uExERETbXFxOGQTeT/jqvZMfvm5+ahUUVuGkxulLFCImipuWmfXHHHtZh/pNYQzWrmNruvIVePunGRfcdVNFaMRh7bALcUZ7tOpQ3bJWQa2cvFa1G3244NtqbK0KPPrRqx1btj2xyz7GWmdhNx7arIcC88tXjrz/6jVIVfOUxGGPZu3EbG7bOVWBdG7SplF+banZMrgsisqsmEgc/sx+EwKjsnaASXV4AMJhjURERLTtWJ8DfZS6cfITBz94yVy3ygO+qinWG49QEkRB3zodXzp7dOd6zYOfL+OmU9X88pUn3nzlSk1umLIEgMWQ9rtWtxoZCLzs2aZzNTe2ERLWn//UrU988UZkkmaTFSZe/TerFh94y18/Xz4XTqs5gCU3zNizRVtvNjcMiqgqKgu7pQZ/JN3EgxmUiIiI6A+Iywo/u2zJsAcuveileyPng1S69QG0hj3CIN4CFuaIzgOfHnV186wiBPhlWYL6hOgFD9z25YL5qkY2jKziM63t17mbr/YBoXJI+z0NjMjaVetNbQ3xKDPR8Y9dd83Lj61MJZy6lLoo/dkAcFAPD++TLvXUF2/ufcMpUxd+renJGlrFvkMvItK/1S4xm/H7LO9KTf6kPxGIB9jLmIiIiOj3FACYu2pZv2tHzSxf5NNfqq8rm6h59g5ccOlex5zRf3iWN+m2yr+I3Opx36TxT0x51VsLXVeGkf6ZHtJzr8Lc3Gp+WS+AGtO5SeuOtZt/tGiGwG+ql1m6sAQQrwkbXf3yow+99fI+HXffv3XXdg1aFuQVAkikEj/Mm/XGT1+Oe+/VaT9+UR5CVCuvxKbjssJbWGDUHkNiaoE/v9pA12Z+IiIiIvq943JJTn5hYaGvWAT/G9YmFYWac9uR5x7Ubg8Lo8GvJ8xPf/zhwofuTNqYqNOfb5Jhg4v2G6FGTLXDZnqyyjHdBnw44RupXlYUBRxSRr9fs/C2t8fd/u4zYWSyJW6tXR2tSVhXeStiAGi1C3IFMOhXt02Plu1YEUFERES0PTEKxNSc1veQWGStGgNfs7wnCvFGpHZGwZMnXz28/R4WBmb9IvU6TtU7XDbm3jXiflY3LCKiVqIj++zVqKDIoMYLswfu0rconh+gWhP+KguyfeWCrEl6J36ZJBZHqyrgJKrsIFxZgFHdM5Egac7a5ygD45mWiYiIiLanuAxAVIZ06Nmh0Q4qqtDq9AT7xT4aZZe8cNqNvZt3EGvSzTZ+UYbhoCaFJ6a++fLn01Th4dct3YZONERJmHHBgUeYQDYjbZZk5J3dc2gUVrebr27wH2fEqcJXdnlWqWxqoT/btKqwLKZfi8577NDZAJxWR0RERLRdxWUBYCTLBH8bPDLDC2rY1cF40y638bNn/qNz7eZWZKMJ0/slFWUXP3Rryv6/DQQ2pecddGzD/GJjNidtBsae0efAdoUNttRFzNHghoNPzjaWhRhERERE21tcBuAFTtC3yU6Hdd/LQLSyi8SmShEMVETFSOviBuPO+nuH/PqRrZyM/bM0vHYNOXL+r0/cO2/5svUVxgIRCJCyUb8mO56w9wGbXTetQGYs45ZDzg5tCIH8aXe8iRdARE7oMbhNaUOvbEtBREREtD3GZQNYQILg2gNO6ljaLF1IIYpNDNvwBjC6S3Gz5065vllOCQITojJeb7g+rOnoqnjji08eeXVCytgNM7gaqEX97Nxbzrow21jZ3KVZIzAm2L1pu38dcGocBuZPSq1WFQY9a7e+aL+jjTGGd/kRERERbZdxOU3EFJvcO466qLbPTMe+TcRO8dKrXvsX/vLPFvl1N1FB4QGoX5YsP+PevyeMyi+GkgCZCR098pxmxXXwe3ReO6HrvpcOPC6Mwj/n2omGHfKajDn5qsIwS0SUYZmIiIhoe47LCoTSpXbzO4++IA8xDeDMLysyrKoYNSIDm3cZe+p1JbEctZsOlICau/793DdLF6pIulpB0v+IWIfzDzxicOddReDld6hkcIE5p+/Bh++yNyR96v4PWe8VL6owpnFu7UdG/a1ublH6KKzEICIiItqe43JlNDZmv7Y9bj/8vEIXg4EaQNdnTm8A0f5NOz54wqUlsezKvsebCJbQ5Yk1o59/QjWANwoVqBrAwkJO7T34/OGHB8aIiPk9VpeNkRD2huGnDd1xdyMC+8ckWFExpn1ew6fO+Hvr4vrrOt+xJwYRERHRdh2X14dOO7x974dHXlHf5BqRDdePVaRH3Z2eOPGq0iC3WruP/MOvvbQkWbZhJgcQS+KUfvvfeMwpMcDL7xZqBYBIkYk/eMzFp/canpkM/4gl33gU9Ki30wtn39SxuJ5lBQYRERHR/1pchkADM6B1lwl/Gd2uoKGoMWLSbSxaFdR/cORl+UFWVL2l1ITBAxPHq0IggQoEajRL5bojRt145EkaqLdqf9cn4w2cQcyEf9975H3HXFInswBGKsf/pe9erNkQFqy751EUsCKQgzv1f3bUNfWzCiHpeyT5LiIiIiL6n4rLgAVCE3So3WzCWTcP27FvkLIipmNuwwmn3tAsvzYqR5FsnFb+mTjt/a8WLVAYQWVP5gY5Oc/89bpR+w4OrIRi7O+dN9NdPkKBCe0hHfd877w7hrTsZmAgXuANfM2GsCiMeoEX8SJmh9y6Y4699IEjzi/KyjWWMZmIiIho+xdsOvTWy8x/dORFU2YO+vc7r52y/+GNswuruV8PTaq/8ZnHFGo9rCbDeHhMz70vPeiounmFf1rLtTr5tZ4a+bdJMz++9e3n3vhsark4SE3GFgq82DCSzk3bjOy23/Cd9wjjcSOsUiYiIiJiXAY8YA1CoFfTtr2atjXWVL/MOIK+/tH7787+yojkxzIP6dfvL/se0rCgWK0RwP2/Kdl/kFCNt2bADp37NW8/t3z5E+9NHvfx65/8NCNpFEagHkZEkR6eoulbGz2gCpHAoSgjd1DbnsfuvvcujVob2PTGNaUiAkk3A6k6n2t6+xrzEKhserjM+k0d9He6/CmoSvrLgyp3qJVnyPoVIiIi2j7i8rqqYmvXrqdWM+cIBPLMlEm9m+44qPueB/fqXzc351f3/IczMABEjIk1Cmud1/+QM/sN/2rh7Ne//mTa959/t/inWUvmLypbkQoE0NAhF7E6+cUt6jbp2LjVrk137Nq8daHN+sVTqxEB1GBAi651ikoD76rIsWLCKMiNZdY4T6qEEj+4w4Bk4IKqhho6IJ4KIWJ+e2p1WjunYET7vipadSc9lW5N2jv1QU0nrRMRERFtOaKqqr9//wivutynCk0MgCrM1lO/oOm1Yzh4D/UikYsqEgnnXCwjFovFrYqFWDHpyyLym5KdT0978fDGm6oCpUKgJp2wpYZHEcB7TQ8nr/IoqiZ9W6T5ra8yPNSIGL92iX5TaVm8Gqubedzf+EIQERERbV1xOR3i3NrBgHarWU7UXz5/eCC96pu+TbCyNZyuS2m/+XhSud5bjWIFaLpMRWu2jL0uqEr1zsitfbK/0brrVu13W+U8ms04NOMyERERbXdxmeh3fKcyLhMREdGWwCYPRERERESMy0REREREjMtERERERIzLRERERESMy0REREREjMu/kSqgcIoEAIXH2pZsW/CUAMVG54Wkf+S3jqvnAHioegc4IALg4TZynSMArnIbBbxW/t1vsI3bap4aEREREeNyOvBpBFWn4tWph6qmRzJvucTsAb+RyJ5ue6wKs9W073MGq10C3huHlYmy71YtNv5XTi6pfrVLeu+M+lllS1dUrDFevfrFrhxOoUAEUVinRsHehERERMS4vLWY9uMXIx67pv2Nx+5wxaF73HTKDRMfWZ5MRFv0lKxDIpV6/8evF5Wv/sWPxOmqxJppP3y9PLFma7h66v3MhXMbnTf48Q8mpcTdMvnJjpceVmYq/n/iPebRa3Y8b+jc1LI1qOh302l3vjM+IYlH3hzf8ML9X/36fQDzy1e89uOXy1wFGJeJiIiIcXmLiwA4N/6Lt/rdcfa7Mz8e0HqXE3oNblpa94I214gAABDoSURBVMrJjw38++mLypal512n/+0UWFsjkU5yfn3ZgPr0/3SV/07P+XNAOvZVbqaVJQrJtXtI11RU7lDTM7UraxuSorOWztvzn6OmfvdZulZhXX2Ct/hm/o99Rp/y7YLvFOqAlK6tc/CVJ7xh2PSAKtQDHuWAV6S08rjrTsmnz1OhvvKE152eA5JrV7vTe02kV74jREAERMY0Kigd2feg7k13Cr2xar2k4l5ERYEofXTAAYd07TOqz7DSeF6GxtS6QDWUcLdW7U/pcWCb+k294M3pU/f91xk/Ll+Ufgo+fei119kDikjTZRxERERE24hg2z11q5hVseKUR/7etrDRi6NuzM/Os/AOfvjn7x/74NXvffnpoC69VDUSrFizKpGsKC4oikMMTKBIQb2qKJZXrFnjKxpm5RsfpKyGqqusxrx49fNWLi3Izc+3cavwBg7eRlhm/ZJlS4tycgvDuIiR9Dhp+HLVBSuWZWRk1IplO4MkfLnxAk3ClYnGvIYQGEmn/HKj6n258WvgYt5aL8569fiubHmoKMkrCFWCtQOtFRDFGqgzyHVYidT8Fctq5xXkmxAQkfQpaEL9vOVLTWZG/XhO6KCBiIcXrI6Sy1YuLyooyDEhVFSQEWE5KuaXrWySU5QBGwh8LLxy4BExH0ZW0h8MkoKlUXnZ6lW1C4ozYK3CCAY279SzVadAAwVEKuN4q+IGlx5wbDyFBHzCQL1LISozahQqGncwkMiKcYiMJhFlaGh++2hxIiIiIsblKoni6WlvzEmuvGnQX4qy8p01CmuBfTr0fP+yexvl1TIec8oWn/boTf/56gMn2jCv5LL+hw3vsY/CXv70vXdMfnqv3n1ffmty5FNdGra8+biLWhfXcz7qdunRLeo0+mTedwvLVmaa8Jgeg68eenyGSrmkbn7zmdtfenKeK8sx4aheQy4YdFwOTAX0ifcnXjb+/tmrl8Zt0K9VpzuHn/nku6//9cV7E3EceedlHuaCAYf+ddBRAgtg/AdvHvnwtakA/f9xembKXHjA8Wf1Gfbed1+c+sS/vloyV5y2LW5w64izdmnebv0zBZ5979WTx1x/zF5Dx7720lItzwsyL+x3yGn9h4felIt/4cM3Lh53x4+J5Zne9Gyy03WHndK+pJEz4e2vj79qwv1Lk6sbxvMuGHb8EV0HWJV/TB77j4mPrUkmGhTUuuLAkw9uu2t5RbL0/MFPj/zbvjvtahWpQK948ZH7X30umarIy807c68jRvXaL0vtqeNunzDtzZk3jMv0a6O84vGP3jz1wRtfOnf08x+9fetrT1ZkofdVxwWI/eOQM//x9N0tWrZ68qTLY4h78XdNefGKx2/+z8V3tG3QIs7fPCIiImJc/kMpVEU///4rEe3fpAOMsVq5Zmk96ueXimKlSxx432Vzliy67oCTSnIL7p36nxPGjna5WUe167sqU8vy3Kyvvr5uxOkLViy5cdIj5z172/PHXCViy+J47ftPTx1wSJs6jca8NfHWKeP6tu0ysEXHR96acMkL9x7Vpf/BXXpP/u7T618dm5eVd07Pgyb/9MmoJ/+5d5tuN3Xq8/3iOVe/M+6scbdfsd9IF5cLn7v9xAEHdW/ZYafiBrK27mXX5m0v3O/wa1+478LBx7aq26xDSeN5a1Ye/MDfGuSU3HvQ2Unx/5wy7tD7rvjvX++um1kAMVA4QVJchfUPvzHhgr1GdGzW6tm3J130nwdMRuzM7kM+mP/NyY9d37vFzlfstteypUuuf+3JYbdf+P7596xJ+Yufv3O/nbof1nPguI/fvOXlJ4btvMfi5cuuevGhwV33OLhdj/umTfrXi48MadPFCyJxXlStiiIV4MnXJlxz8KiS4qL7Xhl/5VO35+fnHt++b6jeWQ8DXVtNEXgbWVceTwlw5G79nXU3Tx5z9YgzGuTX7lan5cyee93832fnLV7QuLSRqj7/2ZSdW3XsUL954NnAkIiIiBiX/2ACAZx3KVUfxjLEq9q1X/AbhDBQTPn20w9//Pqxoy4d2n53D+nfbtd9/nnGrZOePKR9Hwsflrt7zr1kh5KGXvHl7BmTv/nIWysKiTCsW7/L+x0eqtmrRZdmlx/8+Q/f7LnDzjdNGd+lQevzBh0ZwrSo2/iD6V88PPXfp/cZfvfLT3Vs0PLuYy8s1Lj3rnvT9oFI8+K6ezZpq0a61G85rPVuG555/dziXRu3Slndo1G7ni13Nqo3TX4mSkXPn3ZDflZe3KNHu67drzzm8fcmnbnnUIGBwhkYUQiu2f+EkbsOEpEeTdp+tOjHB958/tQeQ+6dNK5xad0HT7osbuLiXJsmLfYfffaEz97Zs2WXCuNWIVmSnXfL0NPLkon8IDZPIziHlG9Rq8ETR1+0KrE6bo2LvIpXUUCdwKb070edtX/73QOPns067nXDKQ++/vxx7XpH8A4+gK4rpVArgYjxTq3uWKtR+3otDKRP047tShsrzIhe+41+fdzD0yZfPuDon8qWvjvz0zuPvMgq1IC1GERERLSt2FZX+RQQmLb1mwnw1vfTFbphBFuQLHeiXy38yajs2qSNgTEiJTa+W4t2386fLSICWI8mJfUCmBhMg4LSSD1E0vW4TXJKJQgSocnPyc22sTU+UsHs+fO+WTh78Ojz+95y7t43nftt+ZJ8jSVFZy6a3aV5qyIXOGsQhD2at+vSoi2k6gurAgDe6zfzZ7eo26hWPNeIwEjzWH7Leg2/XTDXQDa8Kc549G/TNYAxKtnG7Nm8/XeL51ZYfLtobtfmO+ZqEMIE1vZsulNePOu7lQvrFRbffsAps+b/1Pum09pdedQDb7+UVN+ytN7VB5/40bzp3a89rvtVxz039fWUlQ27LDsg8NJrx51jMMaaWkFGhyat5i5fHNXwnaKC1oV1hnbpfd87Ly1Nrrl7yoR6BcUHtNtVRdiWmYiIiBiX/wwecmD3vUpihVdOuHe5T8BDvfPqP/np2+5XHDv+gzd3LK0fRDrth6/Fw1boarhpM75oUasRvLNOI2sUBhAVcTAqxkE8oAKriCmyFAYwCi8IRJoX1WnduPm0C+766qIHP//rAw8cfO5jZ9+YXaGNShu8/+M3yXTzimT0xk9ffvLD1x5QGC9GvSIVVSBy6/pBGISRBWzknfORwDctKZk557t5yRVhpOqwoGLVrDmzG5fUd/qzV0egU2Z85CVS0QrnPvn+ywYFpYF3zYprffLjjEQqJZFGFe71OV+tSCYa5tTSpN+hQfOp59/z9aVPHLDLHn8bf9e02TOt025N2nx8wf0fX/RQh8Y7njn+rukL5ogHYAFRGAN1Jnjjsw/KoZrS1cnkxzM/a1BQ7EUFRsUojINRb0TFAwJRMV4MBBnOqwmiSBBBFRbmzD4HLV2+4qEPJz749ktHdhmQZUIR3udHRERE25Jtt3YZCmmcU/LPQ8859vFLd7vx+BEd+tbPyf988ayH3n+lOJ7fptkODXMKd2ra5LRnb5q/cmFxPOf+jydNmz/97iMujjk1HpGYSEQBSUFErErcAYrAAekpJ2uPFPOIOYzqc+Cpz91x5Ji/j9h59y8Xz7lh4uPHddzn6uEnjtzroENvP+fwx688pP2es5cuuW7S2L7N2t8/8pLigiILM27qa3k5+XlhfPfG7RBU7rQop0DFjH13EiAhzBG7DRj99tNDbrvgtN0PgPG3vz4uDM3w7v1FdYPzQDKu5zx/5/LyRKf6jcZ+9sbkWR9dOejEmNMT+w/d+5azhz92xeGd+i9aufL6yWMbZpUMbL/rK19/MOShS47q2m+/jj2Sa1ZFAm/Nyx+9fcgT14/svnefdrtEyWQAk2MCEUAk8GJScKJRYM54/F+JNatLi4pveXP8V0tnP7jPEXEIINaLVbFOFBKohMn0pwIJnFHR/JxsFYyZ8tzC9t3q5BTv1HCHdvWadWve7m8v3JUoi/bv0hvpMgzGZSIiImJc/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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x3 h6 yf ff1 fs3 fc0 sc0 ls0 ws0">SPRA<span class="_ _2"></span>WOZD<span class="_ _2"></span>ANIE NIEZALEŻ<span class="_ _1"></span>NEGO BIE<span class="_ _1"></span>GŁE<span class="_ _1"></span>GO REWIDEN<span class="_ _1"></span>T<span class="_ _6"></span>A Z BAD<span class="_ _2"></span>ANIA </div><div class="t m0 x0 h6 y10 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h6 y11 ff1 fs3 fc2 sc0 ls0 ws0">Dla W<span class="_ _2"></span>a<span class="_ _4"></span>lnego <span class="_ _1"></span>Zgr<span class="_ _1"></span>omadzen<span class="_ _1"></span>ia i Rady Nadz<span class="_ _1"></span>or<span class="_ _1"></span>cz<span class="_ _1"></span>ej St<span class="_ _1"></span>alproﬁl S.A. </div><div class="t m0 x0 h6 y12 ff1 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h6 y13 ff1 fs3 fc0 sc0 ls0 ws0">Spr<span class="_ _1"></span>awo<span class="_ _1"></span>zd<span class="_ _1"></span>anie z badania r<span class="_ _1"></span>ocznego sk<span class="_ _2"></span>onsolidowanego<span class="_ _1"></span> spr<span class="_ _1"></span>aw<span class="_ _1"></span>ozd<span class="_ _1"></span>ania ﬁnanso<span class="_ _1"></span>wego<span class="_ _1"></span> </div><div class="t m0 x0 h6 y14 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y15 ff4 fs3 fc0 sc0 ls0 ws0">Opinia </div><div class="t m0 x0 h8 y16 ff2 fs3 fc2 sc0 ls0 ws0">Prz<span class="_ _1"></span>epro<span class="_ _1"></span>wadziliśm<span class="_ _1"></span>y <span class="_ _2"></span>badanie <span class="_ _6"></span>rocznego <span class="_ _2"></span>sk<span class="_ _2"></span>o<span class="_ _4"></span>nsolidowa<span class="_ _1"></span>nego <span class="_ _6"></span>sprawo<span class="_ _2"></span>zdania <span class="_ _6"></span>ﬁ<span class="_ _4"></span>nansowe<span class="_ _2"></span>go <span class="_ _1"></span>Grupy <span class="_ _6"></span>Kapitałow<span class="_ _1"></span>ej </div><div class="t m0 x0 h8 y17 ff2 fs3 fc2 sc0 ls0 ws0">Stalpr<span class="_ _1"></span>oﬁl <span class="_ _4"></span>S.A. <span class="_ _4"></span>(„Grupa”), w <span class="_ _4"></span>któr<span class="_ _1"></span>ej <span class="_ _4"></span>Jednostką dominującą <span class="_ _4"></span>jest Stalproﬁl S.A. <span class="_ _7"></span>(„Jednostk<span class="_ _2"></span>a <span class="_ _4"></span>dominująca”), </div><div class="t m0 x0 h8 y18 ff2 fs3 fc2 sc0 ls0 ws0">które<span class="_ _1"></span> <span class="_ _8"></span>za<span class="_ _1"></span>wier<span class="_ _1"></span>a <span class="_ _8"></span>sk<span class="_ _2"></span>onsolidowan<span class="_ _1"></span>e <span class="_ _8"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>danie <span class="_ _8"></span>z <span class="_ _8"></span>s<span class="_ _1"></span>ytuacji <span class="_ _8"></span>ﬁnansow<span class="_ _2"></span>ej <span class="_ _9"> </span>na <span class="_ _8"></span>dzień<span class="_ _1"></span> <span class="_ _8"></span>31 <span class="_ _8"></span>grudnia <span class="_ _8"></span>2025 r<span class="_ _a"></span>. <span class="_ _8"></span>oraz<span class="_ _2"></span> </div><div class="t m0 x0 h8 y19 ff2 fs3 fc2 sc0 ls0 ws0">sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>ane <span class="_ _8"></span>spra<span class="_ _1"></span>woz<span class="_ _2"></span>danie <span class="_ _9"> </span>z <span class="_ _8"> </span> <span class="_ _9"> </span>zysk<span class="_ _1"></span>ó<span class="_ _1"></span>w <span class="_ _9"> </span>lub <span class="_ _8"> </span>stra<span class="_ _1"></span>t <span class="_ _8"> </span>i<span class="_ _4"></span> <span class="_ _8"></span>inny<span class="_ _2"></span>c<span class="_ _4"></span>h <span class="_ _8"></span>całko<span class="_ _2"></span>w<span class="_ _4"></span>itych<span class="_ _1"></span> <span class="_ _9"> </span>dochodó<span class="_ _1"></span>w<span class="_ _6"></span>, <span class="_ _9"> </span>sk<span class="_ _2"></span>onsolidowan<span class="_ _1"></span>e </div><div class="t m0 x0 h8 y1a ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie ze zmian w <span class="_ _4"></span>k<span class="_ _1"></span>apitale własn<span class="_ _1"></span>ym, skon<span class="_ _1"></span>solidowa<span class="_ _1"></span>ne spra<span class="_ _2"></span>wozd<span class="_ _1"></span>anie z <span class="_ _4"></span>prz<span class="_ _1"></span>epływó<span class="_ _1"></span>w pieniężny<span class="_ _1"></span>ch </div><div class="t m0 x0 h8 y1b ff2 fs3 fc2 sc0 ls0 ws0">za <span class="_ _7"></span>rok <span class="_ _7"></span>obrotowy <span class="_ _4"></span>o<span class="_ _4"></span>d <span class="_ _7"></span>1<span class="_ _4"></span> <span class="_ _1"></span>stycz<span class="_ _1"></span>nia <span class="_ _7"></span>do <span class="_ _b"></span>31 <span class="_ _b"></span>grudnia <span class="_ _7"></span>2025 <span class="_ _b"></span>r<span class="_ _a"></span>. <span class="_ _7"></span>oraz <span class="_ _7"></span>informację <span class="_ _7"></span>dodatk<span class="_ _2"></span>ową <span class="_ _7"></span>zawiera<span class="_ _1"></span>jącą <span class="_ _b"></span>is<span class="_ _1"></span>totne </div><div class="t m0 x0 h8 y1c ff2 fs3 fc2 sc0 ls0 ws0">inf<span class="_ _1"></span>ormacje <span class="_ _4"></span>dotycząc<span class="_ _1"></span>e <span class="_ _4"></span>zasa<span class="_ _2"></span>d <span class="_ _4"></span>(<span class="_ _4"></span>polityki) <span class="_ _4"></span>ra<span class="_ _1"></span>chunk<span class="_ _2"></span>owości <span class="_ _4"></span>i<span class="_ _1"></span> <span class="_ _4"></span>inne <span class="_ _4"></span>informacj<span class="_ _1"></span>e <span class="_ _4"></span>objaśniające (<span class="_ _4"></span>„sk<span class="_ _6"></span>o<span class="_ _4"></span>nsolido<span class="_ _1"></span>wane </div><div class="t m0 x0 h8 y1d ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie ﬁnansow<span class="_ _1"></span>e”). </div><div class="t m0 x0 h8 y1e ff2 fs3 fc2 sc0 ls0 ws0">Naszym z<span class="_ _2"></span>daniem, załącz<span class="_ _2"></span>one sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>ane spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>danie ﬁnansowe: </div><div class="t m0 x4 h8 y1f ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">prz<span class="_ _1"></span>edst<span class="_ _1"></span>awia rzet<span class="_ _2"></span>elny <span class="_ _4"></span>i jasny<span class="_ _1"></span> o<span class="_ _4"></span>br<span class="_ _1"></span>az sk<span class="_ _2"></span>onso<span class="_ _4"></span>lidow<span class="_ _1"></span>anej sytu<span class="_ _1"></span>acji <span class="_ _4"></span>mają<span class="_ _1"></span>tko<span class="_ _2"></span>wej i <span class="_ _4"></span>ﬁnansowej Grupy na </span></span></div><div class="t m0 x5 h8 y20 ff2 fs3 fc2 sc0 ls0 ws0">dzień <span class="_ _7"></span>3<span class="_ _4"></span>1 <span class="_ _7"></span>grudnia <span class="_ _7"></span>2025 <span class="_ _b"></span>r<span class="_ _a"></span>. <span class="_ _7"></span>oraz<span class="_ _1"></span> <span class="_ _b"></span>jej <span class="_ _7"></span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>nego<span class="_ _1"></span> <span class="_ _7"></span>wy<span class="_ _4"></span>nik<span class="_ _1"></span>u <span class="_ _7"></span>ﬁnansowego<span class="_ _1"></span> <span class="_ _b"></span>i <span class="_ _7"></span>sk<span class="_ _2"></span>o<span class="_ _4"></span>nsolidow<span class="_ _1"></span>an<span class="_ _1"></span>ych </div><div class="t m0 x5 h8 y21 ff2 fs3 fc2 sc0 ls0 ws0">prz<span class="_ _1"></span>epływów <span class="_ _d"> </span>pienięż<span class="_ _1"></span>ny<span class="_ _1"></span>ch <span class="_ _d"> </span>z<span class="_ _1"></span>a <span class="_ _d"> </span>rok <span class="_ _d"> </span>obr<span class="_ _1"></span>otowy <span class="_ _d"> </span>zak<span class="_ _6"></span>o<span class="_ _4"></span>ńcz<span class="_ _2"></span>ony <span class="_ _d"> </span>w <span class="_ _d"> </span>tym <span class="_ _d"> </span>dniu <span class="_ _e"> </span>zg<span class="_ _1"></span>odnie <span class="_ _d"> </span>z <span class="_ _d"> </span>mającymi </div><div class="t m0 x5 h8 y22 ff2 fs3 fc2 sc0 ls0 ws0">zas<span class="_ _1"></span>toso<span class="_ _1"></span>wanie <span class="_ _6"></span>M<span class="_ _4"></span>iędz<span class="_ _2"></span>y<span class="_ _4"></span>nar<span class="_ _1"></span>odowymi <span class="_ _2"></span>Standardam<span class="_ _1"></span>i <span class="_ _2"></span>Spraw<span class="_ _2"></span>ozda<span class="_ _1"></span>wcz<span class="_ _2"></span>ośc<span class="_ _4"></span>i <span class="_ _2"></span>Finansowej<span class="_ _1"></span> <span class="_ _2"></span>zatwierdz<span class="_ _2"></span>onymi<span class="_ _1"></span> </div><div class="t m0 x5 h8 y23 ff2 fs3 fc2 sc0 ls0 ws0">prz<span class="_ _1"></span>ez Unię Eur<span class="_ _2"></span>o<span class="_ _4"></span>pejską <span class="_ _1"></span>oraz<span class="_ _1"></span> przyjętymi <span class="_ _1"></span>zasadami (p<span class="_ _1"></span>olityką) r<span class="_ _1"></span>achunk<span class="_ _2"></span>owości;  </div><div class="t m0 x4 h8 y24 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">jest <span class="_ _9"> </span>zg<span class="_ _1"></span>odne <span class="_ _9"> </span>co <span class="_ _9"> </span>do <span class="_ _9"> </span>f<span class="_ _1"></span>orm<span class="_ _1"></span>y <span class="_ _9"> </span>i <span class="_ _8"> </span>t<span class="_ _4"></span>r<span class="_ _1"></span>eści <span class="_ _9"> </span>z <span class="_ _8"> </span>obow<span class="_ _4"></span>iązując<span class="_ _1"></span>ymi <span class="_ _8"> </span>Grupę <span class="_ _0"> </span>prz<span class="_ _2"></span>episami <span class="_ _9"> </span>pra<span class="_ _1"></span>wa <span class="_ _8"></span>oraz<span class="_ _1"></span> <span class="_ _9"> </span>statut<span class="_ _2"></span>em </span></span></div><div class="t m0 x5 h8 y25 ff2 fs3 fc2 sc0 ls0 ws0">Jednostki domin<span class="_ _1"></span>ującej. </div><div class="t m0 x5 h8 y26 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y27 ff2 fs3 fc2 sc0 ls0 ws0">Niniejsz<span class="_ _2"></span>a <span class="_ _1"></span>opinia <span class="_ _2"></span>jest <span class="_ _6"></span>spójna <span class="_ _2"></span>ze <span class="_ _6"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>daniem <span class="_ _6"></span>dodatk<span class="_ _1"></span>owym <span class="_ _6"></span>dla <span class="_ _2"></span>Komitetu <span class="_ _6"></span>Audytu, <span class="_ _2"></span>które <span class="_ _6"></span>wydaliśm<span class="_ _1"></span>y <span class="_ _2"></span>dnia </div><div class="t m0 x0 h8 y28 ff2 fs3 fc2 sc0 ls0 ws0">17.04.2026 r<span class="_ _a"></span>. </div><div class="t m0 x0 h7 y29 ff4 fs3 fc0 sc0 ls0 ws0">Pods<span class="_ _2"></span>t<span class="_ _4"></span>awa <span class="_ _1"></span>opinii </div><div class="t m0 x0 h8 y2a ff2 fs3 fc2 sc0 ls0 ws0">Nasz<span class="_ _2"></span>e <span class="_ _f"> </span>badanie <span class="_ _10"> </span>prz<span class="_ _1"></span>epro<span class="_ _1"></span>wa<span class="_ _1"></span>dziliśm<span class="_ _1"></span>y <span class="_ _10"> </span>zgodnie <span class="_ _10"> </span>z <span class="_ _10"> </span>Kr<span class="_ _2"></span>ajowymi <span class="_ _f"> </span>Stand<span class="_ _1"></span>ardami <span class="_ _10"> </span>Badan<span class="_ _1"></span>ia <span class="_ _10"> </span>w brzmieniu </div><div class="t m0 x0 h8 y2b ff2 fs3 fc2 sc0 ls0 ws0">Międzynar<span class="_ _1"></span>odowych<span class="_ _1"></span> <span class="_ _0"> </span>Standard<span class="_ _1"></span>ów  Badan<span class="_ _1"></span>ia <span class="_ _0"> </span>przyjętymi <span class="_ _0"> </span>uchwa<span class="_ _1"></span>łą  K<span class="_ _1"></span>r<span class="_ _1"></span>ajow<span class="_ _1"></span>ej  Rady <span class="_ _0"> </span>Biegły<span class="_ _1"></span>ch  R<span class="_ _2"></span>ewidentó<span class="_ _1"></span>w  </div><div class="t m0 x0 h8 y2c ff2 fs3 fc2 sc0 ls0 ws0">nr <span class="_ _9"> </span>3430/52a/2019 <span class="_ _9"> </span>z <span class="_ _8"> </span>dnia <span class="_ _9"> </span>21 <span class="_ _0"> </span>m<span class="_ _1"></span>arca<span class="_ _1"></span> <span class="_ _9"> </span>2019 <span class="_ _8"> </span>r<span class="_ _6"></span>. <span class="_ _9"> </span>w <span class="_ _9"> </span>spr<span class="_ _1"></span>awie <span class="_ _8"> </span>k<span class="_ _4"></span>r<span class="_ _1"></span>ajowy<span class="_ _2"></span>ch <span class="_ _0"> </span>s<span class="_ _2"></span>tandardów <span class="_ _8"></span>badania <span class="_ _9"> </span>oraz<span class="_ _1"></span> <span class="_ _9"> </span>inny<span class="_ _1"></span>ch </div><div class="t m0 x0 h8 y2d ff2 fs3 fc2 sc0 ls0 ws0">dokument<span class="_ _2"></span>ów<span class="_ _6"></span>, z <span class="_ _2"></span>późn. <span class="_ _1"></span>zm. <span class="_ _1"></span>or<span class="_ _2"></span>az uchwa<span class="_ _1"></span>łą <span class="_ _1"></span>Rady <span class="_ _2"></span>Polskiej <span class="_ _1"></span>Agencji<span class="_ _1"></span> <span class="_ _1"></span>Nadz<span class="_ _1"></span>oru A<span class="_ _1"></span>udytow<span class="_ _2"></span>ego nr <span class="_ _1"></span>38/I/202<span class="_ _1"></span>2 z<span class="_ _1"></span> d<span class="_ _1"></span>nia </div><div class="t m0 x0 h8 y2e ff2 fs3 fc2 sc0 ls0 ws0">15  lis<span class="_ _1"></span>t<span class="_ _1"></span>opada <span class="_ _0"> </span>2022 <span class="_ _0"> </span>r<span class="_ _a"></span>.  w <span class="_ _0"> </span>spr<span class="_ _2"></span>awie  kr<span class="_ _1"></span>ajowy<span class="_ _1"></span>ch <span class="_ _0"> </span>stand<span class="_ _1"></span>ardó<span class="_ _1"></span>w <span class="_ _0"> </span>k<span class="_ _2"></span>o<span class="_ _4"></span>nt<span class="_ _1"></span>roli <span class="_ _0"> </span>jak<span class="_ _2"></span>ości  or<span class="_ _2"></span>az  K<span class="_ _1"></span>r<span class="_ _1"></span>ajoweg<span class="_ _1"></span>o <span class="_ _0"> </span>Standar<span class="_ _1"></span>du<span class="_ _1"></span> </div><div class="t m0 x0 h8 y2f ff2 fs3 fc2 sc0 ls0 ws0">Badania <span class="_ _b"></span>220 <span class="_ _b"></span>(Zmienionego) <span class="_ _b"></span>(„KSB”<span class="_ _1"></span>), <span class="_ _b"></span>a takż<span class="_ _1"></span>e <span class="_ _b"></span>stoso<span class="_ _1"></span>wnie <span class="_ _b"></span>do <span class="_ _b"></span>usta<span class="_ _1"></span>wy <span class="_ _b"></span>z <span class="_ _b"></span>dnia <span class="_ _b"></span>11 <span class="_ _8"></span>maj<span class="_ _1"></span>a <span class="_ _b"></span>2017 <span class="_ _b"></span>r<span class="_ _6"></span>. <span class="_ _b"></span>o <span class="_ _b"></span>biegłych<span class="_ _1"></span> </div><div class="t m0 x0 h8 y30 ff2 fs3 fc2 sc0 ls0 ws0">rewiden<span class="_ _1"></span>tach, ﬁrmach audyt<span class="_ _1"></span>orskich or<span class="_ _1"></span>az nadz<span class="_ _1"></span>orz<span class="_ _1"></span>e publiczn<span class="_ _1"></span>ym (t.j. Dz. <span class="_ _4"></span>U. z 2025 r<span class="_ _a"></span>. poz. 1891 <span class="_ _4"></span>–<span class="_ _1"></span> „Ust<span class="_ _1"></span>awa<span class="_ _1"></span> </div><div class="t m0 x0 h8 y31 ff2 fs3 fc2 sc0 ls0 ws0">o <span class="_ _b"></span>biegłych <span class="_ _7"></span>rewiden<span class="_ _1"></span>tach”) <span class="_ _7"></span>oraz<span class="_ _1"></span> Ro<span class="_ _1"></span>zporządz<span class="_ _2"></span>enia <span class="_ _b"></span>UE <span class="_ _b"></span>nr 537/2014 <span class="_ _b"></span>z <span class="_ _b"></span>dnia <span class="_ _7"></span>16 <span class="_ _b"></span>kwietnia <span class="_ _7"></span>2014 <span class="_ _b"></span>r<span class="_ _6"></span>. <span class="_ _7"></span>w <span class="_ _b"></span>sprawi<span class="_ _1"></span>e </div><div class="t m0 x0 h8 y32 ff2 fs3 fc2 sc0 ls0 ws0">sz<span class="_ _2"></span>czegółowy<span class="_ _1"></span>ch <span class="_ _2"></span>wymogów <span class="_ _6"></span>dotyczących <span class="_ _6"></span>ustawo<span class="_ _2"></span>w<span class="_ _4"></span>y<span class="_ _1"></span>ch <span class="_ _6"></span>badań <span class="_ _2"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dań <span class="_ _6"></span>ﬁ<span class="_ _4"></span>nanso<span class="_ _1"></span>wych <span class="_ _6"></span>jednostek <span class="_ _6"></span>intere<span class="_ _1"></span>su </div><div class="t m0 x0 h8 y33 ff2 fs3 fc2 sc0 ls0 ws0">publicznego <span class="_ _1"></span>(Dz. <span class="_ _1"></span>Urz. <span class="_ _1"></span>UE<span class="_ _1"></span> <span class="_ _1"></span>L158 z<span class="_ _1"></span> <span class="_ _1"></span>dnia <span class="_ _1"></span>27 <span class="_ _1"></span>maja <span class="_ _2"></span>2014 r<span class="_ _a"></span>., s<span class="_ _1"></span>tr<span class="_ _a"></span>. 77, <span class="_ _2"></span>z póź<span class="_ _1"></span>n. <span class="_ _1"></span>zm. <span class="_ _1"></span>– <span class="_ _1"></span>„R<span class="_ _1"></span>oz<span class="_ _1"></span>porządz<span class="_ _2"></span>enie UE”). <span class="_ _1"></span>Nasz<span class="_ _1"></span>a<span class="_ _1"></span> </div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi x0 y34 w2 h9" alt="" 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"/><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x0 h8 yf ff2 fs3 fc2 sc0 ls0 ws0">odpowiedzialność <span class="_ _b"></span>zgodnie <span class="_ _8"></span>z <span class="_ _b"></span>tymi <span class="_ _8"></span>stand<span class="_ _1"></span>ardami <span class="_ _b"></span>zos<span class="_ _1"></span>tała<span class="_ _1"></span> <span class="_ _8"></span>dalej <span class="_ _8"></span>opisana <span class="_ _b"></span>w <span class="_ _8"></span>sek<span class="_ _1"></span>cji <span class="_ _8"></span>na<span class="_ _1"></span>sz<span class="_ _2"></span>ego <span class="_ _8"></span>spra<span class="_ _1"></span>woz<span class="_ _2"></span>dania </div><div class="t m0 x0 h8 y10 ff4 fs3 fc2 sc0 ls0 ws0">Odpowiedzialność<span class="_ _1"></span> biegłego rewiden<span class="_ _1"></span>ta<span class="_ _1"></span> za bada<span class="_ _1"></span>nie sk<span class="_ _2"></span>onsolidowanego sp<span class="_ _1"></span>rawoz<span class="_ _1"></span>dania ﬁnansow<span class="_ _1"></span>ego.<span class="ff2">  </span></div><div class="t m0 x0 h8 y35 ff2 fs3 fc2 sc0 ls0 ws0">Uważa<span class="_ _1"></span>m<span class="_ _1"></span>y<span class="_ _6"></span>, <span class="_ _11"> </span>ż<span class="_ _1"></span>e  dowod<span class="_ _1"></span>y <span class="_ _11"> </span>badan<span class="_ _1"></span>ia,  które  uzy<span class="_ _1"></span>skali<span class="_ _1"></span>śmy<span class="_ _6"></span>,  są  wystar<span class="_ _2"></span>c<span class="_ _4"></span>zaj<span class="_ _1"></span>ące  i  o<span class="_ _4"></span>dpo<span class="_ _2"></span>w<span class="_ _4"></span>i<span class="_ _1"></span>ednie,  aby <span class="_ _11"> </span>s<span class="_ _1"></span>tanowić </div><div class="t m0 x0 h8 y36 ff2 fs3 fc2 sc0 ls0 ws0">podsta<span class="_ _1"></span>wę<span class="_ _1"></span> dla nasz<span class="_ _2"></span>ej o<span class="_ _4"></span>pinii. </div><div class="t m0 x0 h7 y37 ff4 fs3 fc0 sc0 ls0 ws0">Niez<span class="_ _1"></span>ależnoś<span class="_ _1"></span>ć i etyk<span class="_ _1"></span>a<span class="_ _1"></span> </div><div class="t m0 x0 h8 y38 ff2 fs3 fc2 sc0 ls0 ws0">Jesteś<span class="_ _1"></span>my  niezale<span class="_ _1"></span>żni<span class="_ _1"></span> <span class="_ _11"> </span>od  spółek <span class="_ _11"> </span>Grupy  zgodnie  z  M<span class="_ _4"></span>iędz<span class="_ _1"></span>ynarodo<span class="_ _1"></span>wym  k<span class="_ _1"></span>odeksem  etyki  zawod<span class="_ _1"></span>owych </div><div class="t m0 x0 h8 y39 ff2 fs3 fc2 sc0 ls0 ws0">księgowy<span class="_ _1"></span>ch <span class="_ _12"> </span>(w <span class="_ _12"> </span>tym <span class="_ _12"> </span>Międzynar<span class="_ _2"></span>o<span class="_ _4"></span>dowymi <span class="_ _12"> </span>sta<span class="_ _1"></span>ndard<span class="_ _1"></span>ami <span class="_ _12"> </span>niez<span class="_ _1"></span>ależności<span class="_ _1"></span>) <span class="_ _12"> </span>Rady <span class="_ _12"> </span>Międzynar<span class="_ _1"></span>odowych </div><div class="t m0 x0 h8 y3a ff2 fs3 fc2 sc0 ls0 ws0">Standar<span class="_ _1"></span>dów <span class="_ _13"> </span>Etyki <span class="_ _13"> </span>dla <span class="_ _13"> </span>K<span class="_ _1"></span>sięgowych <span class="_ _13"> </span>prz<span class="_ _1"></span>yjętym <span class="_ _13"> </span>uch<span class="_ _1"></span>wałą <span class="_ _13"> </span>K<span class="_ _1"></span>rajo<span class="_ _1"></span>wej <span class="_ _13"> </span>Rady <span class="_ _13"> </span>Biegłych <span class="_ _12"> </span>Rewidentó<span class="_ _1"></span>w  </div><div class="t m0 x0 h8 y3b ff2 fs3 fc2 sc0 ls0 ws0">nr <span class="_ _b"></span>3431<span class="_ _4"></span>/52a/2019 <span class="_ _b"></span>z <span class="_ _8"></span>dnia <span class="_ _b"></span>25 <span class="_ _8"></span>mar<span class="_ _1"></span>ca <span class="_ _b"></span>2019 <span class="_ _8"></span>r<span class="_ _a"></span>. <span class="_ _b"></span>w <span class="_ _8"></span>spr<span class="_ _1"></span>awie <span class="_ _b"></span>zasad <span class="_ _b"></span>etyki <span class="_ _b"></span>zawodo<span class="_ _1"></span>wej <span class="_ _b"></span>biegłych <span class="_ _b"></span>rewiden<span class="_ _1"></span>tów<span class="_ _a"></span>,  </div><div class="t m0 x0 h8 y3c ff2 fs3 fc2 sc0 ls0 ws0">z pó<span class="_ _1"></span>źn. <span class="_ _1"></span>zm. („K<span class="_ _1"></span>odeks IE<span class="_ _1"></span>SBA<span class="_ _6"></span>”) oraz z<span class="_ _1"></span> inn<span class="_ _1"></span>ymi wymog<span class="_ _1"></span>ami <span class="_ _1"></span>ety<span class="_ _1"></span>cznymi, <span class="_ _1"></span>któr<span class="_ _2"></span>e mają z<span class="_ _1"></span>ast<span class="_ _1"></span>osowan<span class="_ _1"></span>ie do bad<span class="_ _1"></span>ania </div><div class="t m0 x0 h8 y3d ff2 fs3 fc2 sc0 ls0 ws0">sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>an<span class="_ _1"></span>ych <span class="_ _9"> </span>spra<span class="_ _1"></span>woz<span class="_ _2"></span>dań <span class="_ _0"> </span>ﬁnanso<span class="_ _1"></span>wych <span class="_ _9"> </span>w<span class="_ _4"></span> <span class="_ _0"> </span>P<span class="_ _2"></span>o<span class="_ _4"></span>lsce. <span class="_ _9"> </span>Wypełniliśm<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _0"> </span>nas<span class="_ _1"></span>z<span class="_ _1"></span>e <span class="_ _0"> </span>inne<span class="_ _1"></span> <span class="_ _0"> </span>obowiązki <span class="_ _9"> </span>etyczne </div><div class="t m0 x0 h8 y3e ff2 fs3 fc2 sc0 ls0 ws0">zgodnie <span class="_ _8"></span>z <span class="_ _0"> </span>t<span class="_ _1"></span>ymi <span class="_ _9"> </span>wymogami<span class="_ _1"></span> <span class="_ _9"> </span>i Kodeksem <span class="_ _8"></span>IESB<span class="_ _1"></span>A. <span class="_ _9"> </span>W <span class="_ _9"> </span>t<span class="_ _4"></span>r<span class="_ _1"></span>ak<span class="_ _1"></span>cie <span class="_ _9"> </span>prz<span class="_ _1"></span>epr<span class="_ _1"></span>owad<span class="_ _1"></span>zania <span class="_ _8"></span>badania <span class="_ _9"> </span>klucz<span class="_ _1"></span>owy <span class="_ _9"> </span>biegły </div><div class="t m0 x0 h8 y3f ff2 fs3 fc2 sc0 ls0 ws0">rewiden<span class="_ _1"></span>t <span class="_ _6"></span>o<span class="_ _4"></span>r<span class="_ _1"></span>az <span class="_ _2"></span>ﬁrma <span class="_ _2"></span>audytorsk<span class="_ _2"></span>a <span class="_ _1"></span>po<span class="_ _1"></span>z<span class="_ _1"></span>osta<span class="_ _1"></span>li <span class="_ _2"></span>niez<span class="_ _1"></span>ależni <span class="_ _6"></span>od <span class="_ _2"></span>spółek<span class="_ _4"></span> <span class="_ _2"></span>Grupy <span class="_ _6"></span>zgodnie <span class="_ _2"></span>z <span class="_ _2"></span>w<span class="_ _4"></span>ymog<span class="_ _1"></span>ami <span class="_ _2"></span>niez<span class="_ _1"></span>ależ<span class="_ _1"></span>ności </div><div class="t m0 x0 h8 y40 ff2 fs3 fc2 sc0 ls0 ws0">określon<span class="_ _1"></span>ymi w U<span class="_ _1"></span>sta<span class="_ _1"></span>wie o biegłych<span class="_ _1"></span> rewiden<span class="_ _1"></span>ta<span class="_ _1"></span>ch oraz<span class="_ _1"></span> w R<span class="_ _1"></span>oz<span class="_ _1"></span>porządz<span class="_ _1"></span>eniu UE. </div><div class="t m0 x0 h7 y41 ff4 fs3 fc0 sc0 ls0 ws0">Kluczowe<span class="_ _1"></span> sprawy badani<span class="_ _1"></span>a  </div><div class="t m0 x0 h8 y42 ff2 fs3 fc2 sc0 ls0 ws0">Kluczo<span class="_ _1"></span>we <span class="_ _b"></span>s<span class="_ _4"></span>pr<span class="_ _2"></span>awy <span class="_ _8"></span>badania <span class="_ _8"></span>są <span class="_ _8"></span>t<span class="_ _1"></span>o <span class="_ _8"></span>spr<span class="_ _1"></span>awy<span class="_ _6"></span>, <span class="_ _8"></span>kt<span class="_ _1"></span>óre <span class="_ _8"></span>w<span class="_ _2"></span>edług <span class="_ _8"></span>nasz<span class="_ _2"></span>ego <span class="_ _8"> </span>zaw<span class="_ _1"></span>odowe<span class="_ _1"></span>go <span class="_ _b"></span>osądu <span class="_ _8"></span>były <span class="_ _8"></span>najbardz<span class="_ _1"></span>iej </div><div class="t m0 x0 h8 y43 ff2 fs3 fc2 sc0 ls0 ws0">znaczące <span class="_ _14"> </span>podcz<span class="_ _1"></span>as <span class="_ _14"> </span>badan<span class="_ _1"></span>ia <span class="_ _14"> </span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>neg<span class="_ _1"></span>o <span class="_ _14"> </span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dania <span class="_ _14"> </span>ﬁnansoweg<span class="_ _1"></span>o <span class="_ _14"> </span>za bie<span class="_ _1"></span>żący <span class="_ _14"> </span>okr<span class="_ _1"></span>es </div><div class="t m0 x0 h8 y44 ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdawcz<span class="_ _1"></span>y<span class="_ _6"></span>. Ob<span class="_ _1"></span>ejmują <span class="_ _2"></span>one najb<span class="_ _1"></span>ardziej<span class="_ _1"></span> <span class="_ _2"></span>znaczące <span class="_ _1"></span>ocenione <span class="_ _6"></span>rodzaje <span class="_ _2"></span>ryzyka<span class="_ _1"></span> <span class="_ _1"></span>ist<span class="_ _2"></span>o<span class="_ _4"></span>tnego<span class="_ _1"></span> <span class="_ _1"></span>znieks<span class="_ _1"></span>ztał<span class="_ _1"></span>cenia, </div><div class="t m0 x0 h8 y45 ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _4"></span>tym ocenione <span class="_ _4"></span>r<span class="_ _1"></span>odzaj<span class="_ _1"></span>e <span class="_ _4"></span>ry<span class="_ _1"></span>zyka isto<span class="_ _1"></span>tnego zniekszt<span class="_ _1"></span>ałcenia spowodow<span class="_ _1"></span>anego oszus<span class="_ _1"></span>twem. Do <span class="_ _4"></span>spr<span class="_ _1"></span>aw<span class="_ _1"></span> <span class="_ _4"></span>ty<span class="_ _1"></span>ch </div><div class="t m0 x0 h8 y46 ff2 fs3 fc2 sc0 ls0 ws0">odnieśliśm<span class="_ _1"></span>y  się  w<span class="_ _4"></span> k<span class="_ _2"></span>o<span class="_ _4"></span>nt<span class="_ _2"></span>ekście  nasz<span class="_ _1"></span>ego  badania  sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>nego  spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dania <span class="_ _11"> </span>ﬁnansoweg<span class="_ _1"></span>o  jak<span class="_ _2"></span>o </div><div class="t m0 x0 h8 y47 ff2 fs3 fc2 sc0 ls0 ws0">całości or<span class="_ _1"></span>az przy f<span class="_ _2"></span>o<span class="_ _4"></span>rmuło<span class="_ _1"></span>wan<span class="_ _1"></span>iu nasz<span class="_ _2"></span>ej<span class="_ _4"></span> opinii or<span class="_ _1"></span>az podsum<span class="_ _1"></span>owaliśm<span class="_ _2"></span>y<span class="_ _4"></span> naszą r<span class="_ _1"></span>eak<span class="_ _1"></span>cję na <span class="_ _1"></span>te rod<span class="_ _1"></span>zaje ryz<span class="_ _1"></span>yka, </div><div class="t m0 x0 h8 y48 ff2 fs3 fc2 sc0 ls0 ws0">a w przypadk<span class="_ _2"></span>ac<span class="_ _4"></span>h, <span class="_ _11"> </span>w <span class="_ _11"> </span>który<span class="_ _1"></span>ch <span class="_ _11"> </span>uznaliśmy <span class="_ _11"> </span>za <span class="_ _11"> </span>st<span class="_ _2"></span>o<span class="_ _4"></span>sowne, <span class="_ _11"> </span>prz<span class="_ _1"></span>edsta<span class="_ _2"></span>w<span class="_ _4"></span>iliśm<span class="_ _1"></span>y <span class="_ _11"> </span>najważn<span class="_ _1"></span>iejsz<span class="_ _2"></span>e <span class="_ _15"> </span>spostrz<span class="_ _2"></span>eżenia<span class="_ _1"></span> </div><div class="t m0 x0 h8 y49 ff2 fs3 fc2 sc0 ls0 ws0">związa<span class="_ _1"></span>ne z tymi r<span class="_ _1"></span>odza<span class="_ _1"></span>jami ryzyk<span class="_ _1"></span>a. Ni<span class="_ _1"></span>e wyraż<span class="_ _2"></span>amy osobnej opinii na <span class="_ _1"></span>temat <span class="_ _1"></span>tych sp<span class="_ _1"></span>ra<span class="_ _1"></span>w<span class="_ _6"></span>.  </div><div class="t m0 x6 h6 y4a ff1 fs3 fc0 sc0 ls0 ws0">Kluczowa sprawa badania <span class="_ _16"> </span>Jak nasze badanie od<span class="_ _1"></span>niosło się do tej sprawy </div><div class="t m0 x7 h6 y4b ff1 fs3 fc0 sc0 ls0 ws0">Zapasy<span class="fc2"> </span></div><div class="c x8 y4c w3 ha"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0">W <span class="_ _12"> </span>pozycji <span class="_ _12"> </span>zapas<span class="_ _1"></span>ów </div></div><div class="c xa y4c w4 ha"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0">Grupa</div></div><div class="c xb y4c w5 ha"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0">wykazuje</div></div><div class="c xc y4c w6 ha"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="c xd y4c w7 ha"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0">głównie<span class="_ _1"></span> </div></div><div class="t m0 x8 h8 y4e ff2 fs3 fc2 sc0 ls0 ws0">towary, <span class="_ _5"> </span>które <span class="_ _5"> </span>są <span class="_ _5"> </span>przedmiotem <span class="_ _5"> </span>podstawowej </div><div class="t m0 x8 h8 y4f ff2 fs3 fc2 sc0 ls0 ws0">działalności. </div><div class="t m0 x8 h8 y50 ff2 fs3 fc2 sc0 ls0 ws0">Zagadnienie z<span class="_ _1"></span>ostało określ<span class="_ _1"></span>one ja<span class="_ _1"></span>ko klucz<span class="_ _1"></span>owe dla </div><div class="t m0 x8 h8 y51 ff2 fs3 fc2 sc0 ls0 ws0">badania <span class="_ _17"> </span>skonsolidowanego <span class="_ _17"> </span>spraw<span class="_ _1"></span>ozdania </div><div class="t m0 x8 h8 y52 ff2 fs3 fc2 sc0 ls0 ws0">finansowego <span class="_ _4"></span>z <span class="_ _4"></span>uwagi <span class="_ _4"></span>na <span class="_ _4"></span>zidentyfikowane ry<span class="_ _4"></span>zy<span class="_ _1"></span>ka </div><div class="t m0 x8 h8 y53 ff2 fs3 fc2 sc0 ls0 ws0">istotnego <span class="_ _8"></span>zniekształcenia. <span class="_ _8"></span>Wartość <span class="_ _8"> </span>zapasów <span class="_ _9"> </span>na </div><div class="t m0 x8 h8 y54 ff2 fs3 fc2 sc0 ls0 ws0">dzień <span class="_ _4"></span>31.12.2025 <span class="_ _4"></span>r. <span class="_ _4"></span>wynos<span class="_ _4"></span>i<span class="_ _1"></span>: <span class="_ _7"></span>266 <span class="_ _4"></span>713 <span class="_ _4"></span>tyś. <span class="_ _4"></span>PL<span class="_ _4"></span>N <span class="_ _4"></span>co </div><div class="t m0 x8 h8 y55 ff2 fs3 fc2 sc0 ls0 ws0">stanowi 25% sumy bilansowej. W pozycji zostały<span class="_ _1"></span> </div><div class="t m0 xe h8 y56 ff2 fs3 fc2 sc0 ls0 ws0">Nasze <span class="_ _5"> </span>procedury <span class="_ _5"> </span>w <span class="_ _5"> </span>kwestii <span class="_ _18"> </span>zidentyfikowanej<span class="_ _1"></span> </div><div class="t m0 xe h8 y57 ff2 fs3 fc2 sc0 ls0 ws0">kluczowej <span class="_ _8"> </span>sprawy <span class="_ _9"> </span>badania <span class="_ _9"> </span>obejmowały <span class="_ _8"> </span>m<span class="_ _4"></span>iędz<span class="_ _1"></span>y </div><div class="t m0 xe h8 y58 ff2 fs3 fc2 sc0 ls0 ws0">innymi: </div><div class="t m0 xe h8 y59 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Zapoznaliśmy <span class="_ _19"> </span>się <span class="_ _19"> </span>z <span class="_ _19"> </span>za<span class="_ _1"></span>sadami <span class="_ _19"> </span>(polityką) </span></span></div><div class="t m0 xf h8 y5a ff2 fs3 fc2 sc0 ls0 ws0">rachunkowości <span class="_ _1a"> </span>w <span class="_ _1a"> </span>zakresie <span class="_ _1a"> </span>ujm<span class="_ _1"></span>owania </div><div class="t m0 xf h8 y5b ff2 fs3 fc2 sc0 ls0 ws0">zapasów, </div><div class="t m0 xe h8 y5c ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Omówiliśmy <span class="_ _8"></span>procesy <span class="_ _b"></span>oraz <span class="_ _8"></span>ziden<span class="_ _1"></span>tyfikowaliśmy </span></span></div><div class="t m0 xf h8 y5d ff2 fs3 fc2 sc0 ls0 ws0">mechanizmy <span class="_ _1b"> </span>kontrolne <span class="_ _1b"> </span>f<span class="_ _1"></span>unkcjonujące </div></div><div class="pi" ></div></div><div id="pf3" class="pf w0 h0" ><div class="pc pc3 w0 h0"><img class="bi x0 y5e w2 hb" alt="" 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"/><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="c x8 y5f w8 hc"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0">ujęte głównie towary w kwocie 180 68<span class="_ _1"></span>9 tyś. PLN </div></div><div class="t m0 x8 h8 y60 ff2 fs3 fc2 sc0 ls0 ws0">oraz materiały w kw<span class="_ _1"></span>ocie 56 679 tyś PLN. </div><div class="t m0 x8 h7 y61 ff4 fs3 fc2 sc0 ls0 ws0">Odniesienie <span class="_ _d"> </span>do <span class="_ _d"> </span>ujawnień <span class="_ _d"> </span>w <span class="_ _d"> </span>sk<span class="_ _4"></span>onsolidowan<span class="_ _1"></span>ym </div><div class="t m0 x8 h7 y62 ff4 fs3 fc2 sc0 ls0 ws0">sprawozdaniu finan<span class="_ _1"></span>sowym </div><div class="t m0 x8 h8 y63 ff2 fs3 fc2 sc0 ls0 ws0">Ujawnienia <span class="_ _1c"> </span>dotyczące <span class="_ _1c"> </span>zap<span class="_ _1"></span>asów <span class="_ _1c"> </span>zostały </div><div class="t m0 x8 h8 y64 ff2 fs3 fc2 sc0 ls0 ws0">przedstawione <span class="_ _18"> </span>w <span class="_ _1d"> </span>nocie <span class="_ _5"> </span>5 <span class="_ _1d"> </span>skonsolidowanego </div><div class="t m0 x8 h8 y65 ff2 fs3 fc2 sc0 ls0 ws0">sprawozdania finans<span class="_ _1"></span>owego </div><div class="c xf y5f w9 hc"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0">w</div></div><div class="c x10 y5f wa hc"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="c x11 y5f wb hc"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0">Spółce <span class="_ _4"></span>dotyczące <span class="_ _4"></span>tego <span class="_ _4"></span>obszaru<span class="_ _1"></span>, <span class="_ _4"></span>a <span class="_ _7"></span>następnie </div></div><div class="t m0 xf h8 y60 ff2 fs3 fc2 sc0 ls0 ws0">przeprowadziliśmy testy <span class="_ _1"></span>kontroli, </div><div class="t m0 xe h8 y66 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Uzyskaliśmy <span class="_ _1e"> </span>zrozumi<span class="_ _1"></span>enie <span class="_ _1e"> </span>modelu </span></span></div><div class="t m0 xf h8 y67 ff2 fs3 fc2 sc0 ls0 ws0">biznesowego w tym zarząd<span class="_ _1"></span>zania zapasami,<span class="_ _1"></span> </div><div class="t m0 xe h8 y68 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Wykonaliśmy <span class="_ _b"></span>procedury <span class="_ _b"></span>wiarygo<span class="_ _4"></span>dności <span class="_ _7"></span>(<span class="_ _4"></span>testy </span></span></div><div class="t m0 xf h8 y69 ff2 fs3 fc2 sc0 ls0 ws0">detaliczne) w zakresie p<span class="_ _1"></span>oprawności wyceny,<span class="_ _1"></span> </div><div class="t m0 xe h8 y6a ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Uczestniczono w inwentaryzacji,  </span></span></div><div class="t m0 xe h8 y6b ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Przeprowadzono <span class="_ _17"> </span>przelic<span class="_ _1"></span>zenia <span class="_ _17"> </span>kontrolne<span class="_ _1"></span> </span></span></div><div class="t m0 xf h8 y6c ff2 fs3 fc2 sc0 ls0 ws0">wybranych indeksów, </div><div class="t m0 xe h8 y6d ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Przeanalizowano <span class="_ _19"> </span>założenia <span class="_ _19"> </span>przyjęte <span class="_ _19"> </span>jako </span></span></div><div class="t m0 xf h8 y6e ff2 fs3 fc2 sc0 ls0 ws0">podstawa <span class="_ _0"> </span>szacowania <span class="_ _9"> </span>odpisu  z <span class="_ _0"> </span>tytułu <span class="_ _0"> </span>utra<span class="_ _1"></span>ty </div><div class="t m0 xf h8 y6f ff2 fs3 fc2 sc0 ls0 ws0">wartości, </div><div class="t m0 xe h8 y70 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Sprawdzono poprawność ka<span class="_ _1"></span>lkulacji szacunku, </span></span></div><div class="t m0 xe h8 y71 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Przeanalizowano kompletność uja<span class="_ _1"></span>wnień. </span></span></div><div class="t m0 x12 h6 y72 ff1 fs3 fc0 sc0 ls0 ws0">Ryzyko poprawnego rozpo<span class="_ _1"></span>znania przychodów<span class="_ _1"></span><span class="fc2"> </span></div><div class="c x8 y73 w8 hd"><div class="t m0 x9 h8 y4d ff2 fs3 fc2 sc0 ls0 ws0">Zagadnienie <span class="_ _10"> </span>uznano <span class="_ _10"> </span>za <span class="_ _10"> </span>kluczowe <span class="_ _10"> </span>z <span class="_ _10"> </span>uwagi </div></div><div class="t m0 x8 h8 y74 ff2 fs3 fc2 sc0 ls0 ws0">na ryzyko istotnego zn<span class="_ _1"></span>iekształcenia. </div><div class="t m0 x8 h8 y75 ff2 fs3 fc2 sc0 ls0 ws0">Ryzyko <span class="_ _d"> </span>może <span class="_ _d"> </span>mieć <span class="_ _d"> </span>w<span class="_ _4"></span>pływ <span class="_ _15"> </span>m<span class="_ _4"></span>iędzy <span class="_ _d"> </span>innymi <span class="_ _d"> </span>na </div><div class="t m0 x8 h8 y76 ff2 fs3 fc2 sc0 ls0 ws0">poprawność <span class="_ _e"> </span>ujęc<span class="_ _4"></span>ia <span class="_ _e"> </span>przychodów <span class="_ _e"> </span>ze <span class="_ _5"> </span>sprzedaż<span class="_ _1"></span>y </div><div class="t m0 x8 h8 y77 ff2 fs3 fc2 sc0 ls0 ws0">wykazanych <span class="_ _1f"> </span>w <span class="_ _1f"> </span>rocznym <span class="_ _1f"> </span>skonsolidowanym </div><div class="t m0 x8 h8 y78 ff2 fs3 fc2 sc0 ls0 ws0">sprawozdaniu <span class="_ _5"> </span>finansowym. <span class="_ _18"> </span>Ryzyko <span class="_ _5"> </span>może <span class="_ _18"> </span>się </div><div class="t m0 x8 h8 y79 ff2 fs3 fc2 sc0 ls0 ws0">zmaterializować <span class="_ _12"> </span>na <span class="_ _12"> </span>przykład <span class="_ _12"> </span>poprzez <span class="_ _12"> </span>ujęcie </div><div class="t m0 x8 h8 y7a ff2 fs3 fc2 sc0 ls0 ws0">przychodów <span class="_ _1a"> </span>w <span class="_ _20"> </span>nieod<span class="_ _1"></span>powiednim <span class="_ _20"> </span>okresie </div><div class="t m0 x8 h8 y7b ff2 fs3 fc2 sc0 ls0 ws0">sprawozdawczym <span class="_ _20"> </span>bądź<span class="_ _1"></span> <span class="_ _20"> </span>ujęcie <span class="_ _20"> </span>fikcyjnych </div><div class="t m0 x8 h8 y7c ff2 fs3 fc2 sc0 ls0 ws0">transakcji. <span class="_ _d"> </span>Przychody <span class="_ _d"> </span>ze <span class="_ _15"> </span>sprzedaży <span class="_ _d"> </span>w<span class="_ _4"></span> <span class="_ _15"> </span>o<span class="_ _4"></span>kresie </div><div class="t m0 x8 h8 y7d ff2 fs3 fc2 sc0 ls0 ws0">sprawozdawczym wynio<span class="_ _1"></span>sły 2 200 600 tyś. P<span class="_ _1"></span>LN. </div><div class="t m0 x8 h7 y7e ff4 fs3 fc2 sc0 ls0 ws0">Odniesienie <span class="_ _d"> </span>do <span class="_ _d"> </span>ujawnień <span class="_ _d"> </span>w <span class="_ _d"> </span>sk<span class="_ _4"></span>onsolidowan<span class="_ _1"></span>ym  </div><div class="c x13 y7f wc he"><div class="t m0 x9 h7 y4d ff4 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="t m0 x8 h7 y80 ff4 fs3 fc2 sc0 ls0 ws0">sprawozdaniu finan<span class="_ _1"></span>sowym </div><div class="t m0 x8 h8 y81 ff2 fs3 fc2 sc0 ls0 ws0">Ujawnienia <span class="_ _4"></span>dotyczące <span class="_ _7"></span>przychodów <span class="_ _4"></span>ze <span class="_ _7"></span>sprzedaży </div><div class="t m0 x8 h8 y82 ff2 fs3 fc2 sc0 ls0 ws0">zostały <span class="_ _7"></span>przedstawione <span class="_ _4"></span>w<span class="_ _4"></span> <span class="_ _7"></span>nocie <span class="_ _4"></span>nr <span class="_ _b"></span>15 <span class="_ _4"></span>o<span class="_ _4"></span>raz<span class="_ _1"></span> <span class="_ _7"></span>nocie </div><div class="t m0 x8 h8 y83 ff2 fs3 fc2 sc0 ls0 ws0">nr <span class="_ _21"> </span>20 <span class="_ _21"> </span>skonsolidowanego <span class="_ _21"> </span>sprawozdania </div><div class="t m0 x8 h8 y84 ff2 fs3 fc2 sc0 ls0 ws0">finansowego. </div><div class="t m0 xe h8 y85 ff2 fs3 fc2 sc0 ls0 ws0">Nasze <span class="_ _5"> </span>procedury <span class="_ _5"> </span>w <span class="_ _5"> </span>kwestii <span class="_ _18"> </span>zidentyfikowanej<span class="_ _1"></span> </div><div class="t m0 xe h8 y86 ff2 fs3 fc2 sc0 ls0 ws0">kluczowej <span class="_ _8"> </span>sprawy <span class="_ _9"> </span>badania <span class="_ _9"> </span>obejmowały <span class="_ _8"> </span>m<span class="_ _4"></span>iędz<span class="_ _1"></span>y </div><div class="t m0 xe h8 y87 ff2 fs3 fc2 sc0 ls0 ws0">innymi: </div><div class="t m0 xe h8 y88 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Zapoznaliśmy <span class="_ _19"> </span>się <span class="_ _19"> </span>z <span class="_ _19"> </span>za<span class="_ _1"></span>sadami <span class="_ _19"> </span>(polityką) </span></span></div><div class="t m0 xf h8 y89 ff2 fs3 fc2 sc0 ls0 ws0">rachunkowości <span class="_ _1a"> </span>w <span class="_ _20"> </span>zakresie <span class="_ _22"> </span>ujmowania<span class="_ _1"></span> </div><div class="t m0 xf h8 y8a ff2 fs3 fc2 sc0 ls0 ws0">przychodów ze sprzedaż<span class="_ _1"></span>y, </div><div class="t m0 xe h8 y8b ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Omówiliśmy <span class="_ _8"></span>procesy <span class="_ _b"></span>oraz <span class="_ _8"></span>ziden<span class="_ _1"></span>tyfikowaliśmy </span></span></div><div class="t m0 xf h8 y8c ff2 fs3 fc2 sc0 ls0 ws0">mechanizmy <span class="_ _1f"> </span>kontrolne <span class="_ _c"> </span>funkcjonując<span class="_ _1"></span>e <span class="_ _1f"> </span>w<span class="_ _4"></span> </div><div class="t m0 xf h8 y8d ff2 fs3 fc2 sc0 ls0 ws0">Spółce  dotyczące  tego  ob<span class="_ _1"></span>szaru,  a  następnie </div><div class="t m0 xf h8 y8e ff2 fs3 fc2 sc0 ls0 ws0">przeprowadziliśmy testy <span class="_ _1"></span>kontroli, </div><div class="t m0 xe h8 y8f ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Wykonaliśmy <span class="_ _23"> </span>testy <span class="_ _23"> </span>na <span class="_ _23"> </span>ko<span class="_ _1"></span>mpletność <span class="_ _23"> </span>i<span class="_ _1"></span> </span></span></div><div class="t m0 xf h8 y90 ff2 fs3 fc2 sc0 ls0 ws0">występowanie transakcji,<span class="_ _1"></span> </div><div class="t m0 xe h8 y91 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Zweryfikowaliśmy <span class="_ _24"> </span>prawidłowoś<span class="_ _1"></span>ć </span></span></div><div class="t m0 xf h8 y92 ff2 fs3 fc2 sc0 ls0 ws0">rozgraniczenia <span class="_ _14"> </span>w <span class="_ _25"> </span>czasie <span class="_ _14"> </span>przychodów <span class="_ _25"> </span>ze </div><div class="t m0 xf h8 y93 ff2 fs3 fc2 sc0 ls0 ws0">sprzedaży, </div><div class="t m0 xe h8 y94 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Przeprowadziliśmy <span class="_ _e"> </span>analizę <span class="_ _e"> </span>korekt <span class="_ _e"> </span>sprzedaży </span></span></div><div class="t m0 xf h8 y95 ff2 fs3 fc2 sc0 ls0 ws0">dokonanych w bieżącym o<span class="_ _1"></span>kresie, </div><div class="t m0 xe h8 y96 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _b"></span><span class="ff2 fc2">Przeanalizowano kompletność uja<span class="_ _1"></span>wnień. </span></span></div><div class="t m0 x0 h7 y97 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y98 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y99 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf4" class="pf w0 h0" ><div class="pc pc4 w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x0 h7 yf ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y9a ff4 fs3 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="_ _1"></span> <span class="_ _4"></span>Zarządu<span class="_ _1"></span> <span class="_ _4"></span>i <span class="_ _4"></span>Rady <span class="_ _4"></span>Nadzorcz<span class="_ _1"></span>ej <span class="_ _4"></span>Jednost<span class="_ _1"></span>ki <span class="_ _4"></span>dominującej za skonsolid<span class="_ _1"></span>owane sprawozdan<span class="_ _1"></span>ie </div><div class="t m0 x0 h7 y35 ff4 fs3 fc0 sc0 ls0 ws0">ﬁnansowe </div><div class="t m0 x0 h8 y9b ff2 fs3 fc2 sc0 ls0 ws0">Zarząd <span class="_ _b"></span>Jednostki <span class="_ _b"></span>dominującej <span class="_ _b"></span>jest <span class="_ _8"></span>odpo<span class="_ _1"></span>wiedzialn<span class="_ _1"></span>y <span class="_ _b"></span>za <span class="_ _b"></span>sporządzen<span class="_ _1"></span>ie <span class="_ _8"></span>sk<span class="_ _2"></span>onsolidow<span class="_ _1"></span>anego <span class="_ _b"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dania </div><div class="t m0 x0 h8 y37 ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go,  k<span class="_ _1"></span>tóre  prz<span class="_ _2"></span>edsta<span class="_ _1"></span>wia  rz<span class="_ _1"></span>eteln<span class="_ _2"></span>y<span class="_ _4"></span>  i  jasn<span class="_ _1"></span>y  obr<span class="_ _1"></span>az  s<span class="_ _1"></span>ytuacji  majątk<span class="_ _2"></span>owej  i  ﬁnansowej  i  wynik<span class="_ _1"></span>u </div><div class="t m0 x0 h8 y9c ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go <span class="_ _1d"> </span>Grupy <span class="_ _1d"> </span>zgodnie <span class="_ _1d"> </span>z <span class="_ _1d"> </span>Międzynar<span class="_ _2"></span>o<span class="_ _4"></span>dowymi <span class="_ _1d"> </span>Stan<span class="_ _1"></span>dardami <span class="_ _18"> </span>Spraw<span class="_ _1"></span>oz<span class="_ _2"></span>dawcz<span class="_ _1"></span>ości <span class="_ _1d"> </span>Finansowej<span class="_ _1"></span> </div><div class="t m0 x0 h8 y9d ff2 fs3 fc2 sc0 ls0 ws0">za<span class="_ _1"></span>twierdz<span class="_ _2"></span>o<span class="_ _4"></span>n<span class="_ _1"></span>ymi <span class="_ _26"> </span>prz<span class="_ _1"></span>ez<span class="_ _1"></span> <span class="_ _26"> </span>Unię <span class="_ _26"> </span>Europejs<span class="_ _1"></span>ką, <span class="_ _26"> </span>przyjęty<span class="_ _1"></span>mi <span class="_ _26"> </span>zasadami <span class="_ _26"> </span>(polityką)<span class="_ _1"></span> <span class="_ _26"> </span>r<span class="_ _1"></span>achunk<span class="_ _1"></span>ow<span class="_ _1"></span>ości <span class="_ _26"> </span>oraz<span class="_ _2"></span>  </div><div class="t m0 x0 h8 y9e ff2 fs3 fc2 sc0 ls0 ws0">z <span class="_ _7"></span>obowiązującymi <span class="_ _7"></span>Grupę <span class="_ _7"></span>prz<span class="_ _2"></span>episami <span class="_ _b"></span>pr<span class="_ _2"></span>awa <span class="_ _7"></span>i <span class="_ _b"></span>s<span class="_ _1"></span>ta<span class="_ _1"></span>tutem<span class="_ _1"></span>, <span class="_ _7"></span>a <span class="_ _b"></span>ta<span class="_ _1"></span>kż<span class="_ _1"></span>e <span class="_ _4"></span>za <span class="_ _7"></span>kon<span class="_ _1"></span>tr<span class="_ _1"></span>olę <span class="_ _7"></span>wewnę<span class="_ _1"></span>trzną, <span class="_ _7"></span>którą <span class="_ _7"></span>Zarząd<span class="_ _1"></span> </div><div class="t m0 x0 h8 y9f ff2 fs3 fc2 sc0 ls0 ws0">Jednostki <span class="_ _12"> </span>dominującej <span class="_ _13"> </span>uznaje <span class="_ _13"> </span>z<span class="_ _1"></span>a<span class="_ _1"></span> <span class="_ _13"> </span>niezbędną,<span class="_ _1"></span> <span class="_ _13"> </span>ab<span class="_ _1"></span>y <span class="_ _13"> </span>umożliwić <span class="_ _12"> </span>sporządz<span class="_ _1"></span>enie <span class="_ _13"> </span>sk<span class="_ _2"></span>onsolidowane<span class="_ _1"></span>go </div><div class="t m0 x0 h8 ya0 ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania <span class="_ _8"></span>ﬁnansowe<span class="_ _1"></span>go <span class="_ _8"></span>nieza<span class="_ _1"></span>wier<span class="_ _2"></span>ając<span class="_ _4"></span>eg<span class="_ _1"></span>o <span class="_ _8"></span>istotn<span class="_ _1"></span>ego <span class="_ _8"></span>znieksz<span class="_ _1"></span>tałcenia <span class="_ _8"></span>spo<span class="_ _1"></span>wodo<span class="_ _1"></span>waneg<span class="_ _1"></span>o <span class="_ _8"></span>oszustw<span class="_ _1"></span>em<span class="_ _1"></span> </div><div class="t m0 x0 h8 ya1 ff2 fs3 fc2 sc0 ls0 ws0">lub błędem. </div><div class="t m0 x0 h8 y3e ff2 fs3 fc2 sc0 ls0 ws0">Sporządz<span class="_ _1"></span>ając <span class="_ _25"> </span>s<span class="_ _1"></span>k<span class="_ _2"></span>onso<span class="_ _4"></span>lido<span class="_ _1"></span>wane <span class="_ _14"> </span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _2"></span>danie <span class="_ _25"> </span>ﬁn<span class="_ _1"></span>ansowe <span class="_ _14"> </span>Zarząd <span class="_ _14"> </span>Jednostki <span class="_ _14"> </span>dominującej <span class="_ _14"> </span>jest </div><div class="t m0 x0 h8 y3f ff2 fs3 fc2 sc0 ls0 ws0">odpowiedzialn<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _8"> </span>za <span class="_ _8"> </span>ocenę <span class="_ _9"> </span>z<span class="_ _1"></span>dolności <span class="_ _9"> </span>Grupy <span class="_ _8"> </span>do <span class="_ _9"> </span>k<span class="_ _1"></span>ont<span class="_ _1"></span>ynuowa<span class="_ _1"></span>nia <span class="_ _8"> </span>działalności, <span class="_ _9"> </span>ujawnienie, <span class="_ _8"></span>jeż<span class="_ _1"></span>eli <span class="_ _9"> </span>ma <span class="_ _8"></span>to </div><div class="t m0 x0 h8 y40 ff2 fs3 fc2 sc0 ls0 ws0">zas<span class="_ _1"></span>toso<span class="_ _1"></span>wanie, <span class="_ _11"> </span>spra<span class="_ _1"></span>w <span class="_ _15"> </span>z<span class="_ _2"></span>w<span class="_ _4"></span>iąz<span class="_ _2"></span>anych <span class="_ _11"> </span>z <span class="_ _11"> </span>kont<span class="_ _1"></span>ynuacją <span class="_ _11"> </span>działalności <span class="_ _11"> </span>oraz <span class="_ _11"> </span>za <span class="_ _11"> </span>przyjęcie <span class="_ _11"> </span>zasady  kon<span class="_ _1"></span>tynuacji </div><div class="t m0 x0 h8 ya2 ff2 fs3 fc2 sc0 ls0 ws0">działalności <span class="_ _b"></span>jak<span class="_ _1"></span>o <span class="_ _b"></span>podstawy<span class="_ _1"></span> <span class="_ _b"></span>rachunk<span class="_ _2"></span>owości, <span class="_ _8"></span>z <span class="_ _b"></span>wyjątki<span class="_ _1"></span>em <span class="_ _b"></span>sytuacji <span class="_ _b"></span>kiedy <span class="_ _8"></span>Zarząd<span class="_ _1"></span> <span class="_ _8"></span>J<span class="_ _1"></span>ednostki <span class="_ _b"></span>dominującej </div><div class="t m0 x0 h8 ya3 ff2 fs3 fc2 sc0 ls0 ws0">albo <span class="_ _7"></span>zamierz<span class="_ _1"></span>a <span class="_ _7"></span>dok<span class="_ _2"></span>onać <span class="_ _7"></span>li<span class="_ _4"></span>kwidacji <span class="_ _4"></span>Grupy<span class="_ _2"></span>, <span class="_ _7"></span>albo <span class="_ _7"></span>zaniec<span class="_ _1"></span>hać <span class="_ _7"></span>prowadz<span class="_ _2"></span>enia <span class="_ _7"></span>działalności <span class="_ _7"></span>albo <span class="_ _7"></span>nie <span class="_ _b"></span>ma <span class="_ _4"></span>żadne<span class="_ _1"></span>j </div><div class="t m0 x0 h8 ya4 ff2 fs3 fc2 sc0 ls0 ws0">realnej alte<span class="_ _1"></span>rnatywy dla lik<span class="_ _1"></span>widacji lub zanie<span class="_ _1"></span>chania działalności. </div><div class="t m0 x0 h8 ya5 ff2 fs3 fc2 sc0 ls0 ws0">Zarząd Jednost<span class="_ _1"></span>ki dominującej oraz<span class="_ _1"></span> Członk<span class="_ _1"></span>owie Rady N<span class="_ _1"></span>adz<span class="_ _1"></span>orcz<span class="_ _1"></span>ej Jedn<span class="_ _1"></span>ostki dominującej są z<span class="_ _1"></span>obo<span class="_ _1"></span>wiązan<span class="_ _1"></span>i </div><div class="t m0 x0 h8 ya6 ff2 fs3 fc2 sc0 ls0 ws0">do  z<span class="_ _1"></span>apewnienia,<span class="_ _1"></span>  aby<span class="_ _1"></span>  sk<span class="_ _2"></span>onsolidowane <span class="_ _0"> </span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie  ﬁn<span class="_ _1"></span>ansowe <span class="_ _0"> </span>spełniało <span class="_ _0"> </span>wymagania <span class="_ _0"> </span>prz<span class="_ _1"></span>ewidzian<span class="_ _1"></span>e  </div><div class="t m0 x0 h8 ya7 ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _2"></span>usta<span class="_ _1"></span>wie <span class="_ _1"></span>z <span class="_ _6"></span>dnia <span class="_ _2"></span>29 <span class="_ _2"></span>w<span class="_ _4"></span>rz<span class="_ _1"></span>eśnia <span class="_ _6"></span>19<span class="_ _4"></span>94 <span class="_ _6"></span>r<span class="_ _6"></span>. <span class="_ _2"></span> <span class="_ _2"></span>o <span class="_ _1"></span>r<span class="_ _1"></span>achunk<span class="_ _2"></span>owości <span class="_ _6"></span>(t.j. <span class="_ _1"></span>Dz.U<span class="_ _2"></span>. <span class="_ _1"></span>z <span class="_ _2"></span>2023 <span class="_ _2"></span>r<span class="_ _6"></span>. <span class="_ _2"></span>poz. <span class="_ _6"></span>120 <span class="_ _1"></span>z <span class="_ _2"></span>póź<span class="_ _1"></span>n. <span class="_ _2"></span>zm. <span class="_ _2"></span>– „<span class="_ _2"></span>Usta<span class="_ _1"></span>wa<span class="_ _1"></span> </div><div class="t m0 x0 h8 ya8 ff2 fs3 fc2 sc0 ls0 ws0">o <span class="_ _1d"> </span>r<span class="_ _1"></span>achunk<span class="_ _1"></span>ow<span class="_ _2"></span>o<span class="_ _4"></span>ści”). <span class="_ _18"> </span>Członk<span class="_ _1"></span>owie <span class="_ _18"> </span>Rady <span class="_ _1d"> </span>Nadz<span class="_ _2"></span>orcz<span class="_ _1"></span>ej <span class="_ _1d"> </span>Jednost<span class="_ _2"></span>k<span class="_ _4"></span>i <span class="_ _18"> </span>dominującej <span class="_ _1d"> </span>są<span class="_ _1"></span> <span class="_ _1d"> </span>odpowiedzialni <span class="_ _5"> </span>za </div><div class="t m0 x0 h8 ya9 ff2 fs3 fc2 sc0 ls0 ws0">nadz<span class="_ _2"></span>orowanie pr<span class="_ _1"></span>ocesu spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dawcz<span class="_ _2"></span>o<span class="_ _4"></span>ści ﬁnansowe<span class="_ _1"></span>j. </div><div class="t m0 x0 h7 y49 ff4 fs3 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="_ _1"></span> Biegłego R<span class="_ _1"></span>ewiden<span class="_ _1"></span>ta z<span class="_ _1"></span>a badanie <span class="_ _1"></span>sk<span class="_ _1"></span>onsol<span class="_ _1"></span>idowanego sp<span class="_ _1"></span>rawoz<span class="_ _1"></span>dania ﬁnansowego<span class="_ _1"></span> </div><div class="t m0 x0 h8 yaa ff2 fs3 fc2 sc0 ls0 ws0">Naszymi celami <span class="_ _4"></span>są <span class="_ _7"></span>uzysk<span class="_ _2"></span>anie <span class="_ _4"></span>racjonalnej <span class="_ _4"></span>pewności,<span class="_ _1"></span> <span class="_ _4"></span>czy <span class="_ _4"></span>sk<span class="_ _2"></span>onsolidowane <span class="_ _4"></span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie <span class="_ _4"></span>ﬁnansowe<span class="_ _1"></span> <span class="_ _4"></span>jak<span class="_ _2"></span>o </div><div class="t m0 x0 h8 yab ff2 fs3 fc2 sc0 ls0 ws0">całość <span class="_ _8"></span>nie <span class="_ _b"></span>zawier<span class="_ _1"></span>a <span class="_ _8"></span>is<span class="_ _1"></span>totne<span class="_ _1"></span>go <span class="_ _8"></span>znieks<span class="_ _1"></span>zta<span class="_ _1"></span>łcenia <span class="_ _8"></span>spow<span class="_ _1"></span>odowa<span class="_ _1"></span>nego <span class="_ _b"></span>oszustw<span class="_ _2"></span>em<span class="_ _4"></span> <span class="_ _8"></span>lub<span class="_ _1"></span> <span class="_ _8"></span>błędem <span class="_ _8"></span>or<span class="_ _1"></span>az <span class="_ _8"></span>wydan<span class="_ _1"></span>ie </div><div class="t m0 x0 h8 yac ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania <span class="_ _8"> </span>z <span class="_ _0"> </span>bad<span class="_ _1"></span>ania <span class="_ _9"> </span>zawier<span class="_ _1"></span>ająceg<span class="_ _1"></span>o <span class="_ _9"> </span>naszą <span class="_ _8"> </span>o<span class="_ _4"></span>pinię. <span class="_ _8"> </span>Racjonalna <span class="_ _0"> </span>pe<span class="_ _1"></span>wność <span class="_ _8"> </span>jest <span class="_ _8"> </span>w<span class="_ _4"></span>ysokim <span class="_ _8"> </span>poziomem </div><div class="t m0 x0 h8 yad ff2 fs3 fc2 sc0 ls0 ws0">pewności, <span class="_ _b"></span>ale <span class="_ _8"></span>nie <span class="_ _b"></span>gwaran<span class="_ _2"></span>tuje, <span class="_ _8"></span>ż<span class="_ _1"></span>e <span class="_ _b"></span>badanie <span class="_ _8"></span>prz<span class="_ _2"></span>eprowad<span class="_ _1"></span>z<span class="_ _1"></span>one <span class="_ _8"></span>zg<span class="_ _1"></span>odnie <span class="_ _b"></span>z <span class="_ _8"></span>KSB <span class="_ _b"></span>za<span class="_ _1"></span>ws<span class="_ _1"></span>z<span class="_ _1"></span>e <span class="_ _b"></span>w<span class="_ _4"></span>ykryje <span class="_ _8"></span>is<span class="_ _2"></span>t<span class="_ _4"></span>niejące </div><div class="t m0 x0 h8 yae ff2 fs3 fc2 sc0 ls0 ws0">istotne <span class="_ _2"></span>zniekszt<span class="_ _1"></span>ałcenie. <span class="_ _2"></span>Zniekszta<span class="_ _1"></span>łcenia <span class="_ _2"></span>mogą pows<span class="_ _2"></span>tawać <span class="_ _2"></span>na <span class="_ _1"></span>skute<span class="_ _1"></span>k <span class="_ _1"></span>oszus<span class="_ _2"></span>twa lub<span class="_ _1"></span> <span class="_ _2"></span>błędu i <span class="_ _2"></span>są u<span class="_ _1"></span>waż<span class="_ _1"></span>ane <span class="_ _1"></span>za<span class="_ _1"></span> </div><div class="t m0 x0 h8 yaf ff2 fs3 fc2 sc0 ls0 ws0">istotne, <span class="_ _b"></span>jeż<span class="_ _1"></span>eli <span class="_ _b"></span>można <span class="_ _8"></span>r<span class="_ _1"></span>a<span class="_ _1"></span>cjonalnie <span class="_ _8"></span>ocz<span class="_ _2"></span>ekiwać, <span class="_ _b"></span>że <span class="_ _b"></span>pojedynczo <span class="_ _b"></span>lub <span class="_ _8"></span>łącznie <span class="_ _b"></span>mogłyby <span class="_ _8"></span>wpłynąć<span class="_ _1"></span> <span class="_ _8"></span>na <span class="_ _b"></span>decyzje<span class="_ _1"></span> </div><div class="t m0 x0 h8 yb0 ff2 fs3 fc2 sc0 ls0 ws0">gospodar<span class="_ _1"></span>cz<span class="_ _1"></span>e użytk<span class="_ _2"></span>ownik<span class="_ _1"></span>ó<span class="_ _1"></span>w podjęt<span class="_ _1"></span>e na pods<span class="_ _1"></span>t<span class="_ _1"></span>awie t<span class="_ _1"></span>ego sk<span class="_ _2"></span>onsolidowan<span class="_ _1"></span>ego spr<span class="_ _2"></span>awo<span class="_ _1"></span>z<span class="_ _1"></span>dania ﬁnansowe<span class="_ _2"></span>go. </div><div class="t m0 x0 h8 y96 ff2 fs3 fc2 sc0 ls0 ws0">Zakres <span class="_ _8"></span>badania <span class="_ _8"></span>nie <span class="_ _8"></span>obejmu<span class="_ _1"></span>je <span class="_ _8"></span>zapewnienia<span class="_ _1"></span> <span class="_ _8"></span>co <span class="_ _8"></span>do <span class="_ _8"> </span>przys<span class="_ _1"></span>złej <span class="_ _8"></span>rento<span class="_ _1"></span>wności <span class="_ _8"></span>Grupy <span class="_ _8"></span>ani <span class="_ _8"></span>ef<span class="_ _2"></span>ektywności <span class="_ _9"> </span>lub </div><div class="t m0 x0 h8 yb1 ff2 fs3 fc2 sc0 ls0 ws0">skuteczn<span class="_ _1"></span>ości pr<span class="_ _1"></span>owadz<span class="_ _2"></span>enia jej spr<span class="_ _1"></span>aw prz<span class="_ _2"></span>ez Zarząd Jedn<span class="_ _1"></span>ostki dominującej <span class="_ _1"></span>obecnie lub w prz<span class="_ _1"></span>ys<span class="_ _1"></span>złości. </div><div class="t m0 x0 h8 y53 ff2 fs3 fc2 sc0 ls0 ws0">Podc<span class="_ _1"></span>zas <span class="_ _b"></span>badania <span class="_ _b"></span>zgodn<span class="_ _1"></span>ego<span class="_ _1"></span> <span class="_ _b"></span>z <span class="_ _b"></span>KSB <span class="_ _b"></span>stosujem<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _b"></span>zaw<span class="_ _2"></span>odowy <span class="_ _8"></span>osąd <span class="_ _b"></span>i <span class="_ _7"></span>zachowujem<span class="_ _1"></span>y <span class="_ _b"></span>za<span class="_ _1"></span>wodowy <span class="_ _b"></span>scepty<span class="_ _1"></span>cyzm,  </div><div class="t m0 x0 h8 y54 ff2 fs3 fc2 sc0 ls0 ws0">a takż<span class="_ _1"></span>e: </div></div><div class="pi" ></div></div><div id="pf5" class="pf w0 h0" ><div class="pc pc5 w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x4 h8 yb2 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">identyﬁkuje<span class="_ _1"></span>my <span class="_ _b"></span>i <span class="_ _b"></span>oceniamy <span class="_ _b"></span>ryz<span class="_ _1"></span>yka<span class="_ _1"></span> <span class="_ _8"></span>is<span class="_ _1"></span>totn<span class="_ _1"></span>ego <span class="_ _b"></span>zniekszt<span class="_ _1"></span>ałcenia <span class="_ _b"></span>sk<span class="_ _2"></span>onsolidowaneg<span class="_ _1"></span>o <span class="_ _b"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dania </span></span></div><div class="t m0 x5 h8 yb3 ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go <span class="_ _18"> </span>spowodow<span class="_ _1"></span>anego <span class="_ _5"> </span>oszustwem<span class="_ _1"></span> <span class="_ _18"> </span>lub <span class="_ _18"> </span>błędem, <span class="_ _18"> </span>projektujem<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _18"> </span>i prze<span class="_ _1"></span>pro<span class="_ _1"></span>wadz<span class="_ _1"></span>am<span class="_ _1"></span>y </div><div class="t m0 x5 h8 yb4 ff2 fs3 fc2 sc0 ls0 ws0">procedu<span class="_ _1"></span>ry <span class="_ _1d"> </span>badania <span class="_ _1d"> </span>odpowiadające <span class="_ _18"> </span>tym <span class="_ _1d"> </span>ryzyk<span class="_ _2"></span>o<span class="_ _4"></span>m <span class="_ _18"> </span>i uzysku<span class="_ _1"></span>jem<span class="_ _1"></span>y <span class="_ _1d"> </span>dow<span class="_ _1"></span>ody <span class="_ _1d"> </span>badania, <span class="_ _18"> </span>które </div><div class="t m0 x5 h8 yb5 ff2 fs3 fc2 sc0 ls0 ws0">są wysta<span class="_ _1"></span>rcz<span class="_ _1"></span>ające i<span class="_ _4"></span> <span class="_ _4"></span>odpowie<span class="_ _1"></span>dnie, <span class="_ _4"></span>aby <span class="_ _4"></span>stan<span class="_ _1"></span>owić <span class="_ _4"></span>pods<span class="_ _1"></span>ta<span class="_ _1"></span>wę <span class="_ _4"></span>dla <span class="_ _4"></span>nasz<span class="_ _1"></span>ej <span class="_ _4"></span>opinii. <span class="_ _4"></span>Ry<span class="_ _1"></span>zyk<span class="_ _2"></span>o <span class="_ _4"></span>niewykrycia </div><div class="t m0 x5 h8 yb6 ff2 fs3 fc2 sc0 ls0 ws0">istotneg<span class="_ _1"></span>o <span class="_ _5"> </span>zn<span class="_ _1"></span>iekszt<span class="_ _1"></span>ałcenia <span class="_ _e"> </span>wy<span class="_ _4"></span>nik<span class="_ _1"></span>ającego <span class="_ _5"> </span>z<span class="_ _2"></span> <span class="_ _5"> </span>oszustw<span class="_ _1"></span>a <span class="_ _5"> </span>jes<span class="_ _1"></span>t <span class="_ _5"> </span>więk<span class="_ _2"></span>sze <span class="_ _5"> </span>n<span class="_ _1"></span>iż <span class="_ _5"> </span>t<span class="_ _1"></span>ego <span class="_ _27"> </span>wynikającego<span class="_ _1"></span>  </div><div class="t m0 x5 h8 yb7 ff2 fs3 fc2 sc0 ls0 ws0">z <span class="_ _1d"> </span>błędu, <span class="_ _1d"> </span>ponieważ <span class="_ _5"> </span>o<span class="_ _4"></span>szus<span class="_ _2"></span>t<span class="_ _4"></span>wo <span class="_ _18"> </span>moż<span class="_ _1"></span>e <span class="_ _1d"> </span>dotyc<span class="_ _1"></span>zy<span class="_ _1"></span>ć <span class="_ _1d"> </span>zmowy<span class="_ _6"></span>, <span class="_ _1d"> </span>fałsz<span class="_ _2"></span>ers<span class="_ _1"></span>twa, <span class="_ _18"> </span>c<span class="_ _4"></span>elowy<span class="_ _1"></span>ch <span class="_ _1d"> </span>pominięć, </div><div class="t m0 x5 h8 yb8 ff2 fs3 fc2 sc0 ls0 ws0">wprow<span class="_ _1"></span>adz<span class="_ _1"></span>enia w b<span class="_ _1"></span>łąd lub obejścia k<span class="_ _2"></span>ontroli we<span class="_ _2"></span>w<span class="_ _4"></span>nętrz<span class="_ _1"></span>nej; </div><div class="t m0 x4 h8 yb9 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">uzysk<span class="_ _1"></span>ujem<span class="_ _1"></span>y zrozumi<span class="_ _1"></span>enie kon<span class="_ _2"></span>t<span class="_ _4"></span>roli wewnętrz<span class="_ _1"></span>nej <span class="_ _4"></span>st<span class="_ _1"></span>osow<span class="_ _1"></span>nej <span class="_ _4"></span>dla badania <span class="_ _4"></span>w <span class="_ _4"></span>celu zaprojekt<span class="_ _1"></span>o<span class="_ _1"></span>wania </span></span></div><div class="t m0 x5 h8 yba ff2 fs3 fc2 sc0 ls0 ws0">procedu<span class="_ _1"></span>r <span class="_ _7"></span>badania, <span class="_ _4"></span>które <span class="_ _4"></span>są <span class="_ _7"></span>odpowiednie <span class="_ _4"></span>w <span class="_ _7"></span>dany<span class="_ _1"></span>ch <span class="_ _4"></span>ok<span class="_ _1"></span>olicznościach, <span class="_ _4"></span>ale <span class="_ _7"></span>nie <span class="_ _7"></span>w <span class="_ _4"></span>c<span class="_ _4"></span>elu <span class="_ _4"></span>wyraż<span class="_ _1"></span>enia </div><div class="t m0 x5 h8 ybb ff2 fs3 fc2 sc0 ls0 ws0">opinii na tema<span class="_ _1"></span>t skut<span class="_ _1"></span>eczności k<span class="_ _2"></span>ontr<span class="_ _1"></span>oli wewnętr<span class="_ _1"></span>znej Grup<span class="_ _1"></span>y;  </div><div class="t m0 x4 h8 ybc ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">oceniamy <span class="_ _e"> </span>odpowiedniość <span class="_ _e"> </span>zast<span class="_ _2"></span>o<span class="_ _4"></span>sow<span class="_ _2"></span>anych <span class="_ _e"> </span>zasad <span class="_ _e"> </span>(polityki) <span class="_ _27"> </span>ra<span class="_ _1"></span>chunk<span class="_ _2"></span>owości <span class="_ _e"> </span>oraz <span class="_ _e"> </span>zasadność<span class="_ _1"></span> </span></span></div><div class="t m0 x5 h8 ybd ff2 fs3 fc2 sc0 ls0 ws0">sz<span class="_ _1"></span>acunk<span class="_ _2"></span>ów <span class="_ _27"> </span>księgowy<span class="_ _1"></span>ch <span class="_ _27"> </span>or<span class="_ _1"></span>az <span class="_ _27"> </span>powiąza<span class="_ _1"></span>ny<span class="_ _2"></span>c<span class="_ _4"></span>h <span class="_ _27"> </span>ujawni<span class="_ _1"></span>eń <span class="_ _27"> </span>dok<span class="_ _1"></span>onan<span class="_ _1"></span>ych<span class="_ _1"></span> <span class="_ _27"> </span>przez<span class="_ _2"></span> <span class="_ _5"> </span>Zarząd<span class="_ _1"></span> <span class="_ _27"> </span>Jednostki </div><div class="t m0 x5 h8 ybe ff2 fs3 fc2 sc0 ls0 ws0">dominującej; </div><div class="t m0 x4 h8 ybf ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">wyciąg<span class="_ _1"></span>amy <span class="_ _13"> </span>wniosek<span class="_ _1"></span> <span class="_ _26"> </span>na <span class="_ _13"> </span>tema<span class="_ _1"></span>t <span class="_ _13"> </span>odpowiedniości <span class="_ _13"> </span>zas<span class="_ _1"></span>toso<span class="_ _1"></span>wania <span class="_ _13"> </span>prz<span class="_ _1"></span>ez<span class="_ _1"></span> <span class="_ _13"> </span>Zarząd <span class="_ _13"> </span>Jednostki </span></span></div><div class="t m0 x5 h8 yc0 ff2 fs3 fc2 sc0 ls0 ws0">dominującej zasad<span class="_ _1"></span>y k<span class="_ _1"></span>ontynu<span class="_ _1"></span>acji działalności jak<span class="_ _1"></span>o pods<span class="_ _1"></span>ta<span class="_ _1"></span>wy rachunk<span class="_ _2"></span>owości or<span class="_ _1"></span>az, na podsta<span class="_ _2"></span>w<span class="_ _4"></span>ie </div><div class="t m0 x5 h8 yc1 ff2 fs3 fc2 sc0 ls0 ws0">uzysk<span class="_ _1"></span>an<span class="_ _1"></span>ych<span class="_ _1"></span> <span class="_ _b"></span>dowodów <span class="_ _b"></span>badania, <span class="_ _b"></span>czy <span class="_ _b"></span>istnieje <span class="_ _8"></span>is<span class="_ _1"></span>totna <span class="_ _b"></span>niepe<span class="_ _1"></span>wność <span class="_ _b"></span>związana <span class="_ _b"></span>z<span class="_ _1"></span>e <span class="_ _b"></span>zdarz<span class="_ _2"></span>eniami <span class="_ _b"></span>l<span class="_ _4"></span>ub </div><div class="t m0 x5 h8 yc2 ff2 fs3 fc2 sc0 ls0 ws0">warunk<span class="_ _1"></span>ami, <span class="_ _9"> </span>która <span class="_ _9"> </span>moż<span class="_ _1"></span>e <span class="_ _0"> </span>p<span class="_ _1"></span>oddaw<span class="_ _1"></span>ać <span class="_ _0"> </span>w <span class="_ _9"> </span>znaczącą <span class="_ _0"> </span>wąt<span class="_ _1"></span>pliwość <span class="_ _9"> </span>zdolność <span class="_ _9"> </span>Grupy <span class="_ _0"> </span>do <span class="_ _0"> </span>k<span class="_ _2"></span>ontynuacji<span class="_ _1"></span> </div><div class="t m0 x5 h8 yc3 ff2 fs3 fc2 sc0 ls0 ws0">działalności. Jeżeli<span class="_ _1"></span> <span class="_ _4"></span>dochodz<span class="_ _1"></span>im<span class="_ _1"></span>y <span class="_ _4"></span>do wniosku, że<span class="_ _1"></span> <span class="_ _4"></span>istniej<span class="_ _1"></span>e istotna niepewność, wy<span class="_ _4"></span>ma<span class="_ _1"></span>gane jest od </div><div class="t m0 x5 h8 yc4 ff2 fs3 fc2 sc0 ls0 ws0">nas <span class="_ _b"></span>zwrócenie <span class="_ _b"></span>uwagi <span class="_ _b"></span>w <span class="_ _b"></span>naszym <span class="_ _b"></span>spra<span class="_ _2"></span>wozd<span class="_ _1"></span>aniu <span class="_ _b"></span>biegłego <span class="_ _b"></span>rewiden<span class="_ _1"></span>ta <span class="_ _b"></span>na <span class="_ _b"></span>powiązan<span class="_ _2"></span>e<span class="_ _4"></span> <span class="_ _b"></span>ujawnienia  </div><div class="t m0 x5 h8 yc5 ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _7"></span>sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>an<span class="_ _1"></span>ym <span class="_ _7"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>daniu <span class="_ _4"></span>ﬁnansowym <span class="_ _7"></span>lub, <span class="_ _b"></span>j<span class="_ _1"></span>eż<span class="_ _1"></span>eli <span class="_ _7"></span>takie <span class="_ _7"></span>ujawnienia <span class="_ _4"></span>są <span class="_ _b"></span>ni<span class="_ _1"></span>eadekwa<span class="_ _1"></span>tne, </div><div class="t m0 x5 h8 yc6 ff2 fs3 fc2 sc0 ls0 ws0">modyﬁkujem<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _2"></span>naszą <span class="_ _2"></span>opinię. <span class="_ _1"></span>Nasz<span class="_ _2"></span>e <span class="_ _1"></span>wnioski <span class="_ _2"></span>są <span class="_ _1"></span>oparte<span class="_ _1"></span> <span class="_ _1"></span>na <span class="_ _2"></span>dow<span class="_ _1"></span>odach b<span class="_ _1"></span>adania <span class="_ _2"></span>uzysk<span class="_ _2"></span>anych <span class="_ _2"></span>do <span class="_ _2"></span>dnia </div><div class="t m0 x5 h8 yc7 ff2 fs3 fc2 sc0 ls0 ws0">sporządz<span class="_ _1"></span>enia <span class="_ _15"> </span>nasz<span class="_ _2"></span>ego <span class="_ _15"> </span>spra<span class="_ _1"></span>wo<span class="_ _2"></span>zdania <span class="_ _15"> </span>biegłego <span class="_ _15"> </span>re<span class="_ _1"></span>widenta<span class="_ _1"></span>, <span class="_ _15"> </span>jednakż<span class="_ _1"></span>e <span class="_ _15"> </span>przy<span class="_ _1"></span>szłe<span class="_ _1"></span> <span class="_ _15"> </span>z<span class="_ _1"></span>darz<span class="_ _1"></span>enia <span class="_ _15"> </span>lub </div><div class="t m0 x5 h8 yc8 ff2 fs3 fc2 sc0 ls0 ws0">warunki mogą sp<span class="_ _1"></span>owodo<span class="_ _1"></span>wa<span class="_ _1"></span>ć, że Grupa <span class="_ _1"></span>zaprz<span class="_ _2"></span>estanie k<span class="_ _2"></span>ontynu<span class="_ _1"></span>acji działalności; </div><div class="t m0 x4 h8 yc9 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">oc<span class="_ _4"></span>eniam<span class="_ _1"></span>y <span class="_ _12"> </span>ogólną <span class="_ _12"> </span>prez<span class="_ _2"></span>entację, <span class="_ _12"> </span>struk<span class="_ _1"></span>turę <span class="_ _12"> </span>i <span class="_ _12"> </span>zawart<span class="_ _1"></span>ość <span class="_ _12"> </span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>nego <span class="_ _12"> </span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania </span></span></div><div class="t m0 x5 h8 yca ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go,<span class="_ _1"></span> <span class="_ _13"> </span>w <span class="_ _26"> </span>tym <span class="_ _13"> </span>ujawnienia, <span class="_ _13"> </span>oraz<span class="_ _1"></span> <span class="_ _13"> </span>czy <span class="_ _26"> </span>sk<span class="_ _2"></span>onsolidowane<span class="_ _1"></span> <span class="_ _26"> </span>spr<span class="_ _2"></span>awoz<span class="_ _2"></span>danie <span class="_ _13"> </span>ﬁ<span class="_ _4"></span>nansow<span class="_ _1"></span>e </div><div class="t m0 x5 h8 ycb ff2 fs3 fc2 sc0 ls0 ws0">prz<span class="_ _1"></span>edst<span class="_ _1"></span>awia  będące<span class="_ _1"></span>  ich  podsta<span class="_ _2"></span>w<span class="_ _4"></span>ą  tr<span class="_ _1"></span>ansak<span class="_ _2"></span>cje  i  zdar<span class="_ _1"></span>z<span class="_ _1"></span>enia  w  sposób  z<span class="_ _1"></span>apewniają<span class="_ _1"></span>cy  rzet<span class="_ _2"></span>elną </div><div class="t m0 x5 h8 ycc ff2 fs3 fc2 sc0 ls0 ws0">prez<span class="_ _2"></span>entację;<span class="_ _1"></span> </div><div class="t m0 x4 h8 ycd ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">uzyskujem<span class="_ _1"></span>y wyst<span class="_ _1"></span>arcz<span class="_ _2"></span>ające odpowiednie dow<span class="_ _1"></span>ody badania odnośnie do informacji<span class="_ _1"></span> ﬁnansowy<span class="_ _1"></span>ch </span></span></div><div class="t m0 x5 h8 yce ff2 fs3 fc2 sc0 ls0 ws0">jednost<span class="_ _1"></span>ek <span class="_ _b"></span>lub <span class="_ _7"></span>działalności <span class="_ _b"></span>gospodar<span class="_ _1"></span>czy<span class="_ _1"></span>ch <span class="_ _7"></span>wewnątrz <span class="_ _7"></span>Grupy <span class="_ _b"></span>w <span class="_ _7"></span>celu <span class="_ _b"></span>wyraż<span class="_ _1"></span>enia <span class="_ _7"></span>opinii <span class="_ _b"></span>na <span class="_ _7"></span>temat<span class="_ _1"></span> </div><div class="t m0 x5 h8 ycf ff2 fs3 fc2 sc0 ls0 ws0">sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>anego <span class="_ _2"></span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania <span class="_ _2"></span>ﬁnansoweg<span class="_ _1"></span>o. <span class="_ _1"></span>Jes<span class="_ _1"></span>teśm<span class="_ _2"></span>y odpo<span class="_ _1"></span>wiedzialni <span class="_ _2"></span>za <span class="_ _2"></span>kiero<span class="_ _1"></span>wanie, <span class="_ _2"></span>nadz<span class="_ _1"></span>ór </div><div class="t m0 x5 h8 yd0 ff2 fs3 fc2 sc0 ls0 ws0">i <span class="_ _9"> </span>przep<span class="_ _1"></span>rowa<span class="_ _1"></span>dz<span class="_ _1"></span>enie <span class="_ _9"> </span>badania <span class="_ _9"> </span>Grupy <span class="_ _9"> </span>i <span class="_ _9"> </span>poz<span class="_ _1"></span>ost<span class="_ _1"></span>ajem<span class="_ _1"></span>y <span class="_ _9"> </span>wyłącznie <span class="_ _9"> </span>odpowiedzialni <span class="_ _9"> </span>za <span class="_ _8"> </span>naszą <span class="_ _9"> </span>opinię  </div><div class="t m0 x5 h8 yd1 ff2 fs3 fc2 sc0 ls0 ws0">z badania. </div><div class="t m0 x0 h8 yd2 ff2 fs3 fc2 sc0 ls0 ws0">Prz<span class="_ _1"></span>ekazu<span class="_ _1"></span>jem<span class="_ _1"></span>y <span class="_ _9"> </span>Radzie <span class="_ _0"> </span>Nadz<span class="_ _2"></span>orcz<span class="_ _2"></span>ej<span class="_ _4"></span> <span class="_ _9"> </span>Jednostki <span class="_ _9"> </span>dominującej <span class="_ _9"> </span>informa<span class="_ _1"></span>cje <span class="_ _9"> </span>o, <span class="_ _9"> </span>między <span class="_ _9"> </span>innymi, <span class="_ _8"> </span>p<span class="_ _4"></span>lano<span class="_ _1"></span>wan<span class="_ _2"></span>y<span class="_ _4"></span>m<span class="_ _1"></span> </div><div class="t m0 x0 h8 yd3 ff2 fs3 fc2 sc0 ls0 ws0">zakr<span class="_ _1"></span>esie <span class="_ _0"> </span>i <span class="_ _0"> </span>cz<span class="_ _1"></span>asie <span class="_ _0"> </span>prz<span class="_ _1"></span>epr<span class="_ _1"></span>ow<span class="_ _1"></span>adz<span class="_ _1"></span>enia <span class="_ _0"> </span>badania <span class="_ _9"> </span>oraz <span class="_ _0"> </span>znaczący<span class="_ _1"></span>ch <span class="_ _0"> </span>ust<span class="_ _1"></span>aleniach <span class="_ _0"> </span>badania, <span class="_ _9"> </span>w<span class="_ _4"></span> <span class="_ _0"> </span>tym <span class="_ _0"> </span>w<span class="_ _1"></span>sz<span class="_ _2"></span>elk<span class="_ _4"></span>ich </div><div class="t m0 x0 h8 yd4 ff2 fs3 fc2 sc0 ls0 ws0">znaczący<span class="_ _1"></span>ch słabościach k<span class="_ _2"></span>ontroli we<span class="_ _2"></span>w<span class="_ _4"></span>nętrz<span class="_ _1"></span>nej, któ<span class="_ _1"></span>re zid<span class="_ _1"></span>entyﬁkuj<span class="_ _1"></span>emy podc<span class="_ _1"></span>zas bada<span class="_ _1"></span>nia. </div><div class="t m0 x0 h8 yd5 ff2 fs3 fc2 sc0 ls0 ws0">Składamy <span class="_ _0"> </span>Radzie <span class="_ _0"> </span>Nadz<span class="_ _2"></span>orcz<span class="_ _1"></span>ej <span class="_ _0"> </span>Jednostki <span class="_ _0"> </span>dominującej <span class="_ _0"> </span>oświadcz<span class="_ _2"></span>enie,  ż<span class="_ _2"></span>e  przes<span class="_ _2"></span>trzeg<span class="_ _1"></span>aliśm<span class="_ _1"></span>y  s<span class="_ _1"></span>t<span class="_ _1"></span>osowny<span class="_ _2"></span>c<span class="_ _4"></span>h<span class="_ _1"></span> </div><div class="t m0 x0 h8 yd6 ff2 fs3 fc2 sc0 ls0 ws0">wymogów <span class="_ _15"> </span>etyczn<span class="_ _2"></span>ych <span class="_ _15"> </span>dotyczący<span class="_ _2"></span>c<span class="_ _4"></span>h <span class="_ _15"> </span>niez<span class="_ _1"></span>ależności<span class="_ _1"></span> <span class="_ _15"> </span>oraz, <span class="_ _11"> </span>że <span class="_ _15"> </span>będziemy <span class="_ _15"> </span>inf<span class="_ _1"></span>ormow<span class="_ _2"></span>ać <span class="_ _d"> </span>ich <span class="_ _15"> </span>o<span class="_ _4"></span> <span class="_ _15"> </span>ws<span class="_ _1"></span>zys<span class="_ _1"></span>tkich </div></div><div class="pi" ></div></div><div id="pf6" class="pf w0 h0" ><div class="pc pc6 w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x0 h8 yf ff2 fs3 fc2 sc0 ls0 ws0">powiązan<span class="_ _1"></span>iach <span class="_ _4"></span>i <span class="_ _7"></span>inny<span class="_ _1"></span>ch <span class="_ _7"></span>spr<span class="_ _1"></span>a<span class="_ _1"></span>wach, <span class="_ _4"></span>które <span class="_ _4"></span>mogłyby <span class="_ _4"></span>być <span class="_ _4"></span>ra<span class="_ _1"></span>cjonalnie <span class="_ _4"></span>uznane <span class="_ _7"></span>za<span class="_ _1"></span> <span class="_ _7"></span>stano<span class="_ _2"></span>w<span class="_ _4"></span>iące <span class="_ _4"></span>zagro<span class="_ _1"></span>ż<span class="_ _1"></span>enie <span class="_ _4"></span>dla </div><div class="t m0 x0 h8 y10 ff2 fs3 fc2 sc0 ls0 ws0">nasz<span class="_ _2"></span>ej n<span class="_ _1"></span>iezale<span class="_ _1"></span>żności<span class="_ _1"></span>, <span class="_ _2"></span>a <span class="_ _1"></span>tam <span class="_ _6"></span>gdzie <span class="_ _2"></span>ma <span class="_ _1"></span>to <span class="_ _2"></span>zasto<span class="_ _2"></span>s<span class="_ _4"></span>ow<span class="_ _1"></span>anie, <span class="_ _2"></span>informuje<span class="_ _1"></span>my <span class="_ _6"></span>o<span class="_ _4"></span> z<span class="_ _1"></span>as<span class="_ _1"></span>tosowa<span class="_ _1"></span>n<span class="_ _1"></span>ych <span class="_ _2"></span>zabe<span class="_ _1"></span>zpiecz<span class="_ _1"></span>eniach.<span class="_ _1"></span> </div><div class="t m0 x0 h8 y35 ff2 fs3 fc2 sc0 ls0 ws0">Spośr<span class="_ _1"></span>ód <span class="_ _4"></span>s<span class="_ _4"></span>pr<span class="_ _2"></span>aw <span class="_ _7"></span>prz<span class="_ _1"></span>ekazy<span class="_ _2"></span>w<span class="_ _4"></span>a<span class="_ _1"></span>ny<span class="_ _1"></span>ch <span class="_ _4"></span>Radzie <span class="_ _4"></span>Nadzor<span class="_ _1"></span>czej <span class="_ _4"></span>Jedn<span class="_ _1"></span>ostki <span class="_ _4"></span>dominującej <span class="_ _4"></span>ustaliliśm<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _4"></span>te <span class="_ _4"></span>sprawy<span class="_ _6"></span>, <span class="_ _4"></span>któr<span class="_ _1"></span>e </div><div class="t m0 x0 h8 y36 ff2 fs3 fc2 sc0 ls0 ws0">były <span class="_ _b"></span>najbardziej<span class="_ _1"></span> <span class="_ _b"></span>znaczące <span class="_ _b"></span>podczas <span class="_ _b"></span>badania<span class="_ _1"></span> <span class="_ _b"></span>sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>anego <span class="_ _b"></span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania <span class="_ _7"></span>ﬁ<span class="_ _4"></span>nansowe<span class="_ _1"></span>go <span class="_ _b"></span>z<span class="_ _1"></span>a <span class="_ _b"></span>bieżąc<span class="_ _1"></span>y </div><div class="t m0 x0 h8 yd7 ff2 fs3 fc2 sc0 ls0 ws0">okres  spra<span class="_ _1"></span>woz<span class="_ _2"></span>dawczy  i <span class="_ _11"> </span>dlate<span class="_ _1"></span>go  uznaliśmy  je <span class="_ _11"> </span>za  kluczo<span class="_ _1"></span>we  sprawy  badania. <span class="_ _11"> </span>Opisujemy  te  spra<span class="_ _1"></span>wy  </div><div class="t m0 x0 h8 yd8 ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _d"> </span>nasz<span class="_ _1"></span>ym <span class="_ _15"> </span>s<span class="_ _4"></span>pr<span class="_ _2"></span>awoz<span class="_ _2"></span>daniu <span class="_ _d"> </span>biegłego <span class="_ _15"> </span>rewident<span class="_ _1"></span>a, <span class="_ _15"> </span>chyb<span class="_ _1"></span>a <span class="_ _15"> </span>że <span class="_ _15"> </span>przepis<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _15"> </span>praw<span class="_ _1"></span>a <span class="_ _15"> </span>lub <span class="_ _d"> </span>regulacje <span class="_ _15"> </span>zabr<span class="_ _2"></span>aniają </div><div class="t m0 x0 h8 yd9 ff2 fs3 fc2 sc0 ls0 ws0">publicznego ich <span class="_ _4"></span>ujawnienia lub gdy<span class="_ _6"></span>, <span class="_ _4"></span>w <span class="_ _4"></span>wyjątk<span class="_ _2"></span>ow<span class="_ _4"></span>y<span class="_ _1"></span>ch o<span class="_ _4"></span>k<span class="_ _2"></span>olicznościach, <span class="_ _4"></span>usta<span class="_ _1"></span>lim<span class="_ _1"></span>y<span class="_ _6"></span>, <span class="_ _4"></span>ż<span class="_ _1"></span>e kwesa nie <span class="_ _4"></span>powinna </div><div class="t m0 x0 h8 y16 ff2 fs3 fc2 sc0 ls0 ws0">być <span class="_ _1d"> </span>prz<span class="_ _2"></span>edstawiona <span class="_ _1d"> </span>w <span class="_ _1d"> </span>naszym <span class="_ _1d"> </span>spra<span class="_ _2"></span>w<span class="_ _4"></span>o<span class="_ _1"></span>z<span class="_ _1"></span>daniu, <span class="_ _1d"> </span>poniewa<span class="_ _1"></span>ż <span class="_ _1d"> </span>możn<span class="_ _1"></span>a <span class="_ _1d"> </span>by<span class="_ _4"></span>ł<span class="_ _1"></span>oby <span class="_ _28"> </span>ra<span class="_ _2"></span>c<span class="_ _4"></span>jonalnie <span class="_ _1d"> </span>ocz<span class="_ _1"></span>ekiw<span class="_ _1"></span>ać, </div><div class="t m0 x0 h8 y17 ff2 fs3 fc2 sc0 ls0 ws0">ż<span class="_ _1"></span>e nega<span class="_ _1"></span>tywne k<span class="_ _2"></span>onsekwencje prz<span class="_ _2"></span>eważyłyby k<span class="_ _2"></span>orzyści ta<span class="_ _1"></span>kiej inf<span class="_ _2"></span>ormacji dla inter<span class="_ _1"></span>esu pub<span class="_ _1"></span>licznego. </div><div class="t m0 x0 h7 ya0 ff4 fs3 fc0 sc0 ls0 ws0">Inne informacje,<span class="_ _1"></span> w tym sprawo<span class="_ _1"></span>zdan<span class="_ _1"></span>ie z działalnośc<span class="_ _1"></span>i Grupy </div><div class="t m0 x0 h7 y3d ff4 fs3 fc2 sc0 ls0 ws0">Inne informacje<span class="_ _1"></span> </div><div class="t m0 x0 h8 yda ff2 fs3 fc2 sc0 ls0 ws0">Na <span class="_ _15"> </span>Inne <span class="_ _d"> </span>informacje <span class="_ _15"> </span>składa <span class="_ _15"> </span>się <span class="_ _d"> </span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>danie <span class="_ _d"> </span>z <span class="_ _15"> </span>działalności <span class="_ _d"> </span>Grupy <span class="_ _15"> </span>za <span class="_ _15"> </span>rok <span class="_ _15"> </span>obrotowy <span class="_ _15"> </span>za<span class="_ _1"></span>k<span class="_ _1"></span>ończ<span class="_ _2"></span>o<span class="_ _4"></span>n<span class="_ _1"></span>y <span class="_ _1"></span> </div><div class="t m0 x0 h8 ydb ff2 fs3 fc2 sc0 ls0 ws0">31 <span class="_ _8"></span>grudn<span class="_ _1"></span>ia <span class="_ _8"></span>2025 <span class="_ _b"></span>r<span class="_ _6"></span>. <span class="_ _b"></span>(<span class="_ _4"></span>„Spr<span class="_ _2"></span>awoz<span class="_ _2"></span>danie <span class="_ _8"></span>z <span class="_ _8"></span>działaln<span class="_ _1"></span>ości <span class="_ _8"></span>Gr<span class="_ _1"></span>upy”) <span class="_ _8"></span>wraz <span class="_ _b"></span>z <span class="_ _8"></span>oświadcz<span class="_ _1"></span>eniem <span class="_ _b"></span>o <span class="_ _8"></span>sto<span class="_ _1"></span>sowaniu<span class="_ _1"></span> <span class="_ _8"></span>ładu<span class="_ _2"></span> </div><div class="t m0 x0 h8 ydc ff2 fs3 fc2 sc0 ls0 ws0">k<span class="_ _1"></span>orpor<span class="_ _1"></span>acyjneg<span class="_ _1"></span>o <span class="_ _28"> </span>oraz <span class="_ _1d"> </span>spraw<span class="_ _2"></span>ozd<span class="_ _1"></span>awcz<span class="_ _2"></span>o<span class="_ _4"></span>ścią <span class="_ _1d"> </span>zrównowa<span class="_ _2"></span>żonego <span class="_ _1d"> </span>roz<span class="_ _1"></span>woju, <span class="_ _1d"> </span>któr<span class="_ _1"></span>e <span class="_ _28"> </span>są <span class="_ _28"> </span>wyodr<span class="_ _1"></span>ębnion<span class="_ _1"></span>ymi </div><div class="t m0 x0 h8 y41 ff2 fs3 fc2 sc0 ls0 ws0">cz<span class="_ _1"></span>ęściami <span class="_ _8"></span>tego <span class="_ _8"></span>Spraw<span class="_ _2"></span>ozd<span class="_ _1"></span>ania <span class="_ _8"></span>z <span class="_ _8"> </span>działalności <span class="_ _9"> </span>Grupy <span class="_ _8"> </span>oraz <span class="_ _8"></span>Raport <span class="_ _8"> </span>Roczn<span class="_ _1"></span>y</div><div class="t m0 x14 hf ydd ff2 fs4 fc2 sc0 ls0 ws0"> </div><div class="t m0 x15 h8 y41 ff2 fs3 fc2 sc0 ls0 ws0">za <span class="_ _8"></span>rok <span class="_ _8"></span>obr<span class="_ _1"></span>otowy <span class="_ _8"></span>zak<span class="_ _6"></span>ońc<span class="_ _4"></span>z<span class="_ _1"></span>on<span class="_ _1"></span>y<span class="_ _1"></span> </div><div class="t m0 x0 h8 yde ff2 fs3 fc2 sc0 ls0 ws0">31 grudnia 2025 r<span class="_ _a"></span>. („Raport r<span class="_ _1"></span>oczny”) (raz<span class="_ _2"></span>em „Inne inf<span class="_ _1"></span>ormacje”). <span class="_ _1"></span> </div><div class="t m0 x0 h7 y43 ff4 fs3 fc2 sc0 ls0 ws0">Odpowiedzialność<span class="_ _1"></span> Zarządu <span class="_ _1"></span>i Rady Nadz<span class="_ _1"></span>orczej Jednos<span class="_ _2"></span>tki dominującej </div><div class="t m0 x0 h8 ydf ff2 fs3 fc2 sc0 ls0 ws0">Zarząd <span class="_ _18"> </span>Jednostki <span class="_ _5"> </span>dominującej <span class="_ _5"> </span>jest <span class="_ _5"> </span>odp<span class="_ _4"></span>owiedzialn<span class="_ _2"></span>y <span class="_ _18"> </span>za <span class="_ _5"> </span>s<span class="_ _4"></span>porządz<span class="_ _2"></span>enie <span class="_ _18"> </span>Innych<span class="_ _1"></span> <span class="_ _18"> </span>inf<span class="_ _1"></span>ormacji <span class="_ _18"> </span>zgodnie<span class="_ _1"></span> </div><div class="t m0 x0 h8 ye0 ff2 fs3 fc2 sc0 ls0 ws0">z prz<span class="_ _1"></span>episami pr<span class="_ _1"></span>aw<span class="_ _1"></span>a.  </div><div class="t m0 x0 h8 ye1 ff2 fs3 fc2 sc0 ls0 ws0">Zarząd Jednost<span class="_ _1"></span>ki dominującej oraz<span class="_ _1"></span> Członk<span class="_ _1"></span>owie Rady N<span class="_ _1"></span>adz<span class="_ _1"></span>orcz<span class="_ _1"></span>ej Jedn<span class="_ _1"></span>ostki dominującej są z<span class="_ _1"></span>obo<span class="_ _1"></span>wiązan<span class="_ _1"></span>i </div><div class="t m0 x0 h8 ye2 ff2 fs3 fc2 sc0 ls0 ws0">do <span class="_ _b"></span>zape<span class="_ _1"></span>wnienia, <span class="_ _b"></span>aby <span class="_ _b"></span>Spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie <span class="_ _b"></span>z <span class="_ _b"></span>działalności <span class="_ _7"></span>Grupy <span class="_ _b"></span>wraz <span class="_ _b"></span>z<span class="_ _1"></span> <span class="_ _b"></span>wyodrębnion<span class="_ _2"></span>ymi <span class="_ _b"></span>częściami <span class="_ _b"></span>spełniało<span class="_ _1"></span> </div><div class="t m0 x0 h8 ye3 ff2 fs3 fc2 sc0 ls0 ws0">wymagania prz<span class="_ _2"></span>ewidziane w Us<span class="_ _1"></span>tawi<span class="_ _1"></span>e o r<span class="_ _1"></span>achunk<span class="_ _2"></span>owości.  </div><div class="t m0 x0 h7 y7d ff4 fs3 fc2 sc0 ls0 ws0">Odpowiedzialność<span class="_ _1"></span> Biegłego R<span class="_ _1"></span>ewiden<span class="_ _1"></span>ta </div><div class="t m0 x0 h8 y7e ff2 fs3 fc2 sc0 ls0 ws0">Nasz<span class="_ _1"></span>a opinia z <span class="_ _4"></span>badania sk<span class="_ _2"></span>onsolidowanego spr<span class="_ _2"></span>awoz<span class="_ _2"></span>dania ﬁnansowego nie obejmuje Innych<span class="_ _1"></span> inf<span class="_ _1"></span>ormacji. </div><div class="t m0 x0 h8 ye4 ff2 fs3 fc2 sc0 ls0 ws0">W związku<span class="_ _1"></span> <span class="_ _e"> </span>z <span class="_ _15"> </span>badaniem <span class="_ _e"> </span>sk<span class="_ _1"></span>onsolid<span class="_ _1"></span>owanego<span class="_ _1"></span> <span class="_ _d"> </span>spraw<span class="_ _1"></span>oz<span class="_ _2"></span>dania <span class="_ _d"> </span>ﬁ<span class="_ _4"></span>nansowe<span class="_ _1"></span>go <span class="_ _d"> </span>nasz<span class="_ _1"></span>ym <span class="_ _d"> </span>obowiązkiem <span class="_ _d"> </span>jest </div><div class="t m0 x0 h8 ye5 ff2 fs3 fc2 sc0 ls0 ws0">zapo<span class="_ _2"></span>znanie <span class="_ _8"></span>się <span class="_ _b"></span>z <span class="_ _8"></span>In<span class="_ _1"></span>nymi <span class="_ _b"></span>inf<span class="_ _2"></span>ormacjami, <span class="_ _8"></span>i <span class="_ _b"></span>czyniąc <span class="_ _b"></span>to<span class="_ _1"></span>, <span class="_ _b"></span>roz<span class="_ _1"></span>patrz<span class="_ _2"></span>enie, <span class="_ _8"></span>czy <span class="_ _b"></span>Inne <span class="_ _8"></span>i<span class="_ _1"></span>nf<span class="_ _2"></span>o<span class="_ _4"></span>rmacje <span class="_ _b"></span>nie <span class="_ _b"></span>są <span class="_ _8"></span>ist<span class="_ _1"></span>otnie </div><div class="t m0 x0 h8 ye6 ff2 fs3 fc2 sc0 ls0 ws0">niespójne <span class="_ _15"> </span>z<span class="_ _1"></span>e <span class="_ _11"> </span>sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>anym<span class="_ _2"></span> <span class="_ _15"> </span>s<span class="_ _4"></span>pr<span class="_ _2"></span>awoz<span class="_ _2"></span>daniem <span class="_ _15"> </span>ﬁnansowym <span class="_ _15"> </span>lub <span class="_ _11"> </span>naszą <span class="_ _15"> </span>wiedz<span class="_ _1"></span>ą <span class="_ _15"> </span>uzys<span class="_ _1"></span>kaną <span class="_ _11"> </span>podczas<span class="_ _1"></span> </div><div class="t m0 x0 h8 ye7 ff2 fs3 fc2 sc0 ls0 ws0">badania, <span class="_ _b"></span>lub <span class="_ _8"></span>w <span class="_ _8"></span>inn<span class="_ _1"></span>y <span class="_ _b"></span>sposób <span class="_ _8"></span>wydają <span class="_ _b"></span>się <span class="_ _8"></span>is<span class="_ _1"></span>totnie <span class="_ _8"></span>zn<span class="_ _1"></span>ieks<span class="_ _1"></span>ztałc<span class="_ _1"></span>one. <span class="_ _8"></span>Jeśli <span class="_ _b"></span>na <span class="_ _8"></span>pods<span class="_ _1"></span>tawie <span class="_ _b"></span>wyk<span class="_ _1"></span>onanej <span class="_ _8"></span>pr<span class="_ _1"></span>a<span class="_ _1"></span>cy </div><div class="t m0 x0 h8 ye8 ff2 fs3 fc2 sc0 ls0 ws0">stwier<span class="_ _1"></span>dzim<span class="_ _1"></span>y i<span class="_ _1"></span>s<span class="_ _1"></span>totne <span class="_ _2"></span>znieksz<span class="_ _1"></span>tałcenia <span class="_ _2"></span>w Inn<span class="_ _1"></span>y<span class="_ _1"></span>ch <span class="_ _1"></span>inf<span class="_ _2"></span>ormacjach, <span class="_ _1"></span>jest<span class="_ _1"></span>eśm<span class="_ _1"></span>y <span class="_ _1"></span>z<span class="_ _1"></span>obowiąz<span class="_ _1"></span>ani <span class="_ _2"></span>poinf<span class="_ _1"></span>ormować <span class="_ _6"></span>o<span class="_ _4"></span> tym </div><div class="t m0 x0 h8 ye9 ff2 fs3 fc2 sc0 ls0 ws0">w nasz<span class="_ _1"></span>ym spra<span class="_ _2"></span>wozd<span class="_ _1"></span>aniu z badan<span class="_ _1"></span>ia.  </div><div class="t m0 x0 h8 yea ff2 fs3 fc2 sc0 ls0 ws0">Nie mamy <span class="_ _1"></span>nic do prz<span class="_ _2"></span>e<span class="_ _4"></span>kaz<span class="_ _2"></span>ania odnośnie Inn<span class="_ _1"></span>ych i<span class="_ _1"></span>nf<span class="_ _1"></span>ormacji. </div><div class="t m0 x0 h8 yeb ff2 fs3 fc2 sc0 ls0 ws0">Naszym <span class="_ _6"></span>obowiązkiem <span class="_ _2"></span>zg<span class="_ _1"></span>odnie <span class="_ _6"></span>z <span class="_ _2"></span>w<span class="_ _4"></span>ymogami <span class="_ _6"></span>Ust<span class="_ _1"></span>awy <span class="_ _6"></span>o biegłych <span class="_ _6"></span>rewidentach <span class="_ _6"></span>jest <span class="_ _6"></span>równie<span class="_ _1"></span>ż <span class="_ _6"></span>w<span class="_ _4"></span>ydanie <span class="_ _6"></span>opinii, </div><div class="t m0 x0 h8 yec ff2 fs3 fc2 sc0 ls0 ws0">czy Spra<span class="_ _2"></span>wozd<span class="_ _1"></span>anie z działaln<span class="_ _1"></span>ości Grupy<span class="_ _6"></span>, w zakr<span class="_ _1"></span>esie niedoty<span class="_ _2"></span>c<span class="_ _4"></span>zącym spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dawcz<span class="_ _1"></span>ości zró<span class="_ _1"></span>wnoważ<span class="_ _2"></span>onego </div><div class="t m0 x0 h8 yed ff2 fs3 fc2 sc0 ls0 ws0">ro<span class="_ _1"></span>zw<span class="_ _1"></span>oju, <span class="_ _9"> </span>zos<span class="_ _2"></span>tało <span class="_ _9"> </span>sporządz<span class="_ _1"></span>one <span class="_ _9"> </span>zgodnie <span class="_ _8"> </span>z <span class="_ _9"> </span>przepisami <span class="_ _8"></span>oraz <span class="_ _8"> </span>czy <span class="_ _9"> </span>jest <span class="_ _9"> </span>zgodn<span class="_ _1"></span>e <span class="_ _9"> </span>z inf<span class="_ _1"></span>ormacjami <span class="_ _8"> </span>zawart<span class="_ _1"></span>ymi </div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x0 h8 yf ff2 fs3 fc2 sc0 ls0 ws0">w sk<span class="_ _2"></span>o<span class="_ _4"></span>nsolido<span class="_ _1"></span>wan<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _b"></span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdaniu <span class="_ _7"></span>ﬁnansowym. <span class="_ _b"></span>Ponadt<span class="_ _1"></span>o <span class="_ _b"></span>jest<span class="_ _1"></span>eśm<span class="_ _1"></span>y <span class="_ _b"></span>zobo<span class="_ _2"></span>w<span class="_ _4"></span>iązan<span class="_ _1"></span>i <span class="_ _b"></span>do <span class="_ _b"></span>wyd<span class="_ _1"></span>ania <span class="_ _b"></span>opinii, <span class="_ _b"></span>czy<span class="_ _1"></span> </div><div class="t m0 x0 h8 y10 ff2 fs3 fc2 sc0 ls0 ws0">Grupa w oświadcz<span class="_ _2"></span>eniu o stosow<span class="_ _1"></span>aniu ładu<span class="_ _1"></span> k<span class="_ _1"></span>orpor<span class="_ _1"></span>acyjneg<span class="_ _1"></span>o za<span class="_ _1"></span>warła wymag<span class="_ _1"></span>ane<span class="_ _1"></span> inf<span class="_ _2"></span>o<span class="_ _4"></span>rmacje. </div><div class="t m0 x0 h8 y35 ff2 fs3 fc2 sc0 ls0 ws0">Spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie <span class="_ _15"> </span>z <span class="_ _d"> </span>działalności <span class="_ _15"> </span>Grupy <span class="_ _15"> </span>uzysk<span class="_ _1"></span>aliśm<span class="_ _1"></span>y <span class="_ _15"> </span>przed<span class="_ _1"></span> <span class="_ _15"> </span>datą <span class="_ _15"> </span>niniejsz<span class="_ _1"></span>ego <span class="_ _15"> </span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dania <span class="_ _15"> </span>z <span class="_ _d"> </span>badania, </div><div class="t m0 x0 h8 y36 ff2 fs3 fc2 sc0 ls0 ws0">a Raport R<span class="_ _2"></span>o<span class="_ _4"></span>czn<span class="_ _1"></span>y będzie dos<span class="_ _2"></span>t<span class="_ _4"></span>ępn<span class="_ _2"></span>y<span class="_ _4"></span> po t<span class="_ _1"></span>ej dacie. W prz<span class="_ _1"></span>ypadku, ki<span class="_ _1"></span>edy s<span class="_ _1"></span>twierdzim<span class="_ _2"></span>y istotne znieks<span class="_ _2"></span>ztałcenie </div><div class="t m0 x0 h8 yd7 ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _18"> </span>Raporcie <span class="_ _18"> </span>R<span class="_ _1"></span>oczn<span class="_ _1"></span>ym, <span class="_ _18"> </span>jeste<span class="_ _1"></span>śm<span class="_ _1"></span>y <span class="_ _18"> </span>z<span class="_ _1"></span>obowiąz<span class="_ _1"></span>ani <span class="_ _18"> </span>poinf<span class="_ _2"></span>ormować <span class="_ _18"> </span>o <span class="_ _18"> </span>tym <span class="_ _18"> </span>Radę <span class="_ _18"> </span>Nadz<span class="_ _1"></span>orczą <span class="_ _5"> </span>J<span class="_ _4"></span>edn<span class="_ _1"></span>ostki </div><div class="t m0 x0 h8 yd8 ff2 fs3 fc2 sc0 ls0 ws0">dominującej. </div><div class="t m0 x0 h7 y9d ff4 fs3 fc2 sc0 ls0 ws0">Opinia o Sprawo<span class="_ _1"></span>zda<span class="_ _1"></span>niu z działalności Grupy<span class="_ _1"></span> </div><div class="t m0 x0 h8 y3a ff2 fs3 fc2 sc0 ls0 ws0">Na <span class="_ _2"></span>podsta<span class="_ _1"></span>wie <span class="_ _1"></span>wyk<span class="_ _2"></span>onanej <span class="_ _2"></span>w<span class="_ _4"></span> <span class="_ _2"></span>tra<span class="_ _1"></span>kcie <span class="_ _2"></span>badania <span class="_ _2"></span>pracy<span class="_ _6"></span>, <span class="_ _2"></span>naszym <span class="_ _6"></span>zdaniem, <span class="_ _6"></span>Spraw<span class="_ _1"></span>oz<span class="_ _2"></span>danie z<span class="_ _1"></span> działalności <span class="_ _2"></span>Grupy: <span class="_ _1"></span>  </div><div class="t m0 x4 h8 yee ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">z<span class="_ _1"></span>ostało <span class="_ _b"></span>sporząd<span class="_ _1"></span>z<span class="_ _1"></span>one <span class="_ _b"></span>zgodnie <span class="_ _b"></span>z <span class="_ _b"></span>wymogami <span class="_ _b"></span>art. <span class="_ _b"></span>49 <span class="_ _8"></span>Us<span class="_ _1"></span>ta<span class="_ _1"></span>wy <span class="_ _b"></span>o <span class="_ _8"></span>r<span class="_ _1"></span>achunk<span class="_ _2"></span>owości <span class="_ _b"></span>oraz<span class="_ _1"></span> <span class="_ _b"></span>par<span class="_ _1"></span>agra<span class="_ _1"></span>fem<span class="_ _2"></span> </span></span></div><div class="t m0 x5 h8 yef ff2 fs3 fc2 sc0 ls0 ws0">73 Ro<span class="_ _1"></span>zporząd<span class="_ _1"></span>z<span class="_ _1"></span>enia Mi<span class="_ _4"></span>nis<span class="_ _1"></span>tr<span class="_ _2"></span>a <span class="_ _4"></span>Finansów z dnia 6 <span class="_ _4"></span>czerw<span class="_ _1"></span>ca 2025 r<span class="_ _6"></span>. w spra<span class="_ _1"></span>wie inf<span class="_ _1"></span>ormacji bieżący<span class="_ _1"></span>ch  </div><div class="t m0 x5 h8 yf0 ff2 fs3 fc2 sc0 ls0 ws0">i <span class="_ _11"> </span>okresowych  przek<span class="_ _1"></span>azywa<span class="_ _1"></span>n<span class="_ _1"></span>ych  przez  emitentó<span class="_ _1"></span>w <span class="_ _11"> </span>papierów  wartościowy<span class="_ _1"></span>ch  oraz  w<span class="_ _4"></span>arun<span class="_ _1"></span>k<span class="_ _1"></span>ów </div><div class="t m0 x5 h8 yf1 ff2 fs3 fc2 sc0 ls0 ws0">uzna<span class="_ _1"></span>wania <span class="_ _b"></span>za <span class="_ _b"></span>równowa<span class="_ _1"></span>żne <span class="_ _b"></span>informacji<span class="_ _1"></span> <span class="_ _b"></span>wy<span class="_ _4"></span>mag<span class="_ _1"></span>an<span class="_ _1"></span>ych<span class="_ _1"></span> <span class="_ _8"></span>p<span class="_ _1"></span>rz<span class="_ _1"></span>episami <span class="_ _b"></span>pra<span class="_ _1"></span>wa <span class="_ _b"></span>państw<span class="_ _1"></span>a <span class="_ _b"></span>niebędącego </div><div class="t m0 x5 h8 yf2 ff2 fs3 fc2 sc0 ls0 ws0">państwem <span class="_ _d"> </span>członk<span class="_ _1"></span>ow<span class="_ _1"></span>skim <span class="_ _d"> </span>(Dz. U. <span class="_ _e"> </span>z <span class="_ _d"> </span>2025 <span class="_ _27"> </span>r<span class="_ _a"></span>. <span class="_ _e"> </span>poz. <span class="_ _d"> </span>755 <span class="_ _e"> </span>– <span class="_ _27"> </span>„R<span class="_ _1"></span>ozporz<span class="_ _1"></span>ądz<span class="_ _1"></span>enie <span class="_ _e"> </span>o <span class="_ _e"> </span>in<span class="_ _1"></span>formacjach<span class="_ _1"></span> </div><div class="t m0 x5 h8 yf3 ff2 fs3 fc2 sc0 ls0 ws0">bieżący<span class="_ _1"></span>ch”);  </div><div class="t m0 x4 h8 yf4 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">jest zgodne z in<span class="_ _1"></span>formacjami <span class="_ _1"></span>za<span class="_ _2"></span>warty<span class="_ _4"></span>mi w s<span class="_ _1"></span>k<span class="_ _2"></span>o<span class="_ _4"></span>nsolidow<span class="_ _1"></span>an<span class="_ _1"></span>ym spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdaniu ﬁnanso<span class="_ _2"></span>w<span class="_ _4"></span>ym. </span></span></div><div class="t m0 x0 h7 yf5 ff4 fs3 fc2 sc0 ls0 ws0">Oświadcz<span class="_ _1"></span>enie na te<span class="_ _1"></span>mat Sprawo<span class="_ _1"></span>zdan<span class="_ _1"></span>ia z działalnoś<span class="_ _1"></span>ci Grupy </div><div class="t m0 x0 h8 yf6 ff2 fs3 fc2 sc0 ls0 ws0">Oświadcz<span class="_ _1"></span>amy<span class="_ _a"></span>, <span class="_ _8"></span>że <span class="_ _b"></span>w <span class="_ _8"></span>świetle <span class="_ _8"></span>wied<span class="_ _1"></span>zy <span class="_ _8"></span>o <span class="_ _b"></span>Grupie <span class="_ _8"></span>i <span class="_ _8"></span>jej <span class="_ _8"></span>ot<span class="_ _1"></span>ocz<span class="_ _1"></span>eniu <span class="_ _8"></span>uz<span class="_ _2"></span>yskanej <span class="_ _8"></span>podcz<span class="_ _2"></span>as <span class="_ _8"></span>nasz<span class="_ _2"></span>ego <span class="_ _8"></span>badania <span class="_ _8"></span>nie<span class="_ _1"></span> </div><div class="t m0 x0 h8 yf7 ff2 fs3 fc2 sc0 ls0 ws0">stwier<span class="_ _1"></span>dziliśm<span class="_ _1"></span>y w Spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdaniu z d<span class="_ _1"></span>ziałalności Grupy ist<span class="_ _2"></span>o<span class="_ _4"></span>tny<span class="_ _2"></span>ch zniekszt<span class="_ _1"></span>ałceń.<span class="_ _1"></span> </div><div class="t m0 x0 h7 yf8 ff4 fs3 fc2 sc0 ls0 ws0">Informacja o sp<span class="_ _1"></span>rawo<span class="_ _1"></span>zdawc<span class="_ _1"></span>zości z<span class="_ _1"></span>równoważ<span class="_ _1"></span>onego ro<span class="_ _1"></span>zwoju Grupy<span class="_ _1"></span> i jej ates<span class="_ _2"></span>tacji </div><div class="t m0 x0 h8 yf9 ff2 fs3 fc2 sc0 ls0 ws0">Spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdaw<span class="_ _1"></span>cz<span class="_ _1"></span>ość <span class="_ _d"> </span>zrówno<span class="_ _1"></span>waż<span class="_ _2"></span>onego <span class="_ _d"> </span>roz<span class="_ _1"></span>woju<span class="_ _2"></span> <span class="_ _e"> </span>Grupy<span class="_ _6"></span>, <span class="_ _d"> </span>o <span class="_ _d"> </span>której<span class="_ _1"></span> <span class="_ _d"> </span>jest <span class="_ _15"> </span>mowa <span class="_ _15"> </span>w <span class="_ _d"> </span>roz<span class="_ _2"></span>dziale <span class="_ _d"> </span>6c <span class="_ _d"> </span>Ustawy <span class="_ _1"></span> </div><div class="t m0 x0 h8 yfa ff2 fs3 fc2 sc0 ls0 ws0">o <span class="_ _2"></span>rachunk<span class="_ _2"></span>owości, <span class="_ _2"></span>będąca <span class="_ _1"></span>w<span class="_ _1"></span>yodręb<span class="_ _1"></span>nioną <span class="_ _2"></span>częścią <span class="_ _6"></span>Sprawo<span class="_ _2"></span>zdania <span class="_ _6"></span>z d<span class="_ _1"></span>ziałalności <span class="_ _2"></span>Grupy <span class="_ _2"></span>Roz<span class="_ _1"></span>dział <span class="_ _2"></span>VI, <span class="_ _2"></span>podlega </div><div class="t m0 x0 h8 yfb ff2 fs3 fc2 sc0 ls0 ws0">odrębnemu zleceniu <span class="_ _4"></span>ates<span class="_ _1"></span>ta<span class="_ _1"></span>cyjnemu <span class="_ _4"></span>prz<span class="_ _1"></span>ez naszą <span class="_ _4"></span>ﬁrmę audytors<span class="_ _1"></span>ką <span class="_ _4"></span>i <span class="_ _4"></span>prz<span class="_ _1"></span>ez innego <span class="_ _4"></span>klucz<span class="_ _1"></span>oweg<span class="_ _1"></span>o <span class="_ _4"></span>biegłego<span class="_ _1"></span> </div><div class="t m0 x0 h8 yfc ff2 fs3 fc2 sc0 ls0 ws0">rewiden<span class="_ _1"></span>ta niż t<span class="_ _2"></span>e<span class="_ _4"></span>n, kt<span class="_ _2"></span>óry<span class="_ _4"></span> bada sk<span class="_ _2"></span>onsolidowane spr<span class="_ _2"></span>awo<span class="_ _2"></span>zdanie ﬁnansowe.<span class="_ _1"></span> </div><div class="t m0 x0 h7 yfd ff4 fs3 fc2 sc0 ls0 ws0">Opinia o oświad<span class="_ _1"></span>czeniu <span class="_ _1"></span>o st<span class="_ _1"></span>osowaniu ładu k<span class="_ _2"></span>orporacyjnego </div><div class="t m0 x0 h8 yfe ff2 fs3 fc2 sc0 ls0 ws0">Naszym <span class="_ _15"> </span>z<span class="_ _1"></span>daniem <span class="_ _15"> </span>w <span class="_ _d"> </span>oświadcz<span class="_ _2"></span>eniu <span class="_ _d"> </span>o<span class="_ _4"></span> <span class="_ _15"> </span>stoso<span class="_ _1"></span>waniu <span class="_ _15"> </span>ładu <span class="_ _15"> </span>korpor<span class="_ _2"></span>acyjnego <span class="_ _15"> </span>Grupa <span class="_ _15"> </span>zawarła <span class="_ _15"> </span>inf<span class="_ _1"></span>ormacje </div><div class="t m0 x0 h8 yff ff2 fs3 fc2 sc0 ls0 ws0">określone <span class="_ _4"></span>w parag<span class="_ _1"></span>r<span class="_ _1"></span>aﬁe <span class="_ _4"></span>72 <span class="_ _7"></span>ust. <span class="_ _4"></span>7<span class="_ _4"></span> <span class="_ _7"></span>punkt <span class="_ _4"></span>5 <span class="_ _4"></span>Rozporząd<span class="_ _1"></span>z<span class="_ _1"></span>enia <span class="_ _4"></span>o i<span class="_ _4"></span>nf<span class="_ _2"></span>ormacjach <span class="_ _7"></span>bieżący<span class="_ _2"></span>ch. <span class="_ _7"></span>Ponadt<span class="_ _1"></span>o, <span class="_ _4"></span>naszym<span class="_ _1"></span> </div><div class="t m0 x0 h8 y100 ff2 fs3 fc2 sc0 ls0 ws0">z<span class="_ _1"></span>daniem, <span class="_ _4"></span>inf<span class="_ _1"></span>ormacje <span class="_ _4"></span>wskaz<span class="_ _2"></span>ane <span class="_ _7"></span>w <span class="_ _4"></span>paragr<span class="_ _1"></span>aﬁe <span class="_ _4"></span>72 <span class="_ _4"></span>ust. <span class="_ _4"></span>7 <span class="_ _7"></span>punkt <span class="_ _4"></span>5 <span class="_ _4"></span>lit<span class="_ _4"></span>. <span class="_ _4"></span>c-f<span class="_ _6"></span>, <span class="_ _4"></span>h <span class="_ _7"></span>oraz <span class="_ _4"></span>lit. <span class="_ _4"></span>i <span class="_ _7"></span>tego <span class="_ _4"></span>Ro<span class="_ _1"></span>zporządz<span class="_ _2"></span>enia </div><div class="t m0 x0 h8 y101 ff2 fs3 fc2 sc0 ls0 ws0">za<span class="_ _1"></span>warte<span class="_ _1"></span>  w  ośw<span class="_ _4"></span>iadcz<span class="_ _2"></span>eniu  o <span class="_ _11"> </span>stoso<span class="_ _1"></span>waniu  ładu  k<span class="_ _2"></span>o<span class="_ _4"></span>rpor<span class="_ _1"></span>acyjnego  są  zgodne  z  mającymi  zas<span class="_ _1"></span>tosowa<span class="_ _1"></span>nie<span class="_ _1"></span> </div><div class="t m0 x0 h8 y102 ff2 fs3 fc2 sc0 ls0 ws0">prz<span class="_ _1"></span>episami or<span class="_ _1"></span>az inf<span class="_ _2"></span>o<span class="_ _4"></span>rmacjam<span class="_ _1"></span>i za<span class="_ _1"></span>wartymi w s<span class="_ _1"></span>k<span class="_ _2"></span>o<span class="_ _4"></span>nsolido<span class="_ _1"></span>wan<span class="_ _2"></span>y<span class="_ _4"></span>m spr<span class="_ _1"></span>a<span class="_ _1"></span>woz<span class="_ _2"></span>daniu ﬁnansowym. </div><div class="t m0 x0 h8 y103 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y104 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y105 ff2 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi x0 y0 w1 h1" alt="" 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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x0 h8 yf ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h6 y9a ff1 fs3 fc0 sc0 ls0 ws0">Spr<span class="_ _1"></span>awo<span class="_ _1"></span>zd<span class="_ _1"></span>anie na tem<span class="_ _1"></span>at in<span class="_ _1"></span>ny<span class="_ _1"></span>ch wymogów pr<span class="_ _2"></span>awa i regu<span class="_ _1"></span>lacji </div><div class="t m0 x0 h7 y106 ff4 fs3 fc0 sc0 ls0 ws0">Opinia <span class="_ _19"> </span>na <span class="_ _25"> </span>t<span class="_ _4"></span>emat <span class="_ _19"> </span>z<span class="_ _1"></span>god<span class="_ _1"></span>ności <span class="_ _19"> </span>oz<span class="_ _1"></span>nak<span class="_ _1"></span>owania <span class="_ _19"> </span>s<span class="_ _1"></span>k<span class="_ _1"></span>ons<span class="_ _1"></span>olidowanego <span class="_ _19"> </span>sprawo<span class="_ _1"></span>zd<span class="_ _1"></span>ania <span class="_ _25"> </span>ﬁ<span class="_ _4"></span>nansowego<span class="_ _1"></span>, </div><div class="t m0 x0 h7 y9b ff4 fs3 fc0 sc0 ls0 ws0">sporządzone<span class="_ _1"></span>go  w  jednol<span class="_ _1"></span>itym  elekt<span class="_ _1"></span>roniczn<span class="_ _1"></span>ym  fo<span class="_ _1"></span>rmacie <span class="_ _0"> </span>raportowania, <span class="_ _0"> </span>z  wymoga<span class="_ _1"></span>mi  rozporz<span class="_ _1"></span>ądzeni<span class="_ _1"></span>a  </div><div class="t m0 x0 h7 y37 ff4 fs3 fc0 sc0 ls0 ws0">o <span class="_ _14"> </span>standardach <span class="_ _14"> </span>tec<span class="_ _1"></span>hniczn<span class="_ _1"></span>ych <span class="_ _14"> </span>dotyczących <span class="_ _14"> </span>specyﬁk<span class="_ _2"></span>acji <span class="_ _14"> </span>jed<span class="_ _4"></span>nolite<span class="_ _1"></span>go <span class="_ _14"> </span>elektronic<span class="_ _1"></span>znego <span class="_ _14"> </span>formatu </div><div class="t m0 x0 h7 y9c ff4 fs3 fc0 sc0 ls0 ws0">raportowan<span class="_ _1"></span>ia. </div><div class="t m0 x0 h8 y39 ff2 fs3 fc2 sc0 ls0 ws0">W <span class="_ _9"> </span>związku <span class="_ _9"> </span>z <span class="_ _0"> </span>badaniem <span class="_ _9"> </span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>nego <span class="_ _9"> </span>spra<span class="_ _1"></span>woz<span class="_ _2"></span>dania <span class="_ _9"> </span>ﬁnansowego <span class="_ _9"> </span>zos<span class="_ _1"></span>taliśm<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _9"> </span>zaang<span class="_ _1"></span>aż<span class="_ _1"></span>owan<span class="_ _1"></span>i <span class="_ _0"> </span>do<span class="_ _2"></span> </div><div class="t m0 x0 h8 y3a ff2 fs3 fc2 sc0 ls0 ws0">prz<span class="_ _1"></span>epro<span class="_ _1"></span>wadza<span class="_ _1"></span>nia <span class="_ _27"> </span>usługi <span class="_ _5"> </span>a<span class="_ _2"></span>testacyjnej <span class="_ _27"> </span>dającej <span class="_ _27"> </span>racjon<span class="_ _1"></span>alną <span class="_ _27"> </span>pewność <span class="_ _5"> </span>w <span class="_ _27"> </span>celu <span class="_ _5"> </span>wyra<span class="_ _1"></span>ż<span class="_ _1"></span>enia <span class="_ _27"> </span>opinii, <span class="_ _5"> </span>czy </div><div class="t m0 x0 h8 y3b ff2 fs3 fc2 sc0 ls0 ws0">sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>ane <span class="_ _0"> </span>spr<span class="_ _2"></span>awoz<span class="_ _2"></span>danie <span class="_ _0"> </span>ﬁnansow<span class="_ _1"></span>e <span class="_ _0"> </span>Grup<span class="_ _1"></span>y <span class="_ _0"> </span>na <span class="_ _9"> </span>dzień <span class="_ _0"> </span>i <span class="_ _0"> </span>z<span class="_ _1"></span>a <span class="_ _9"> </span>rok <span class="_ _0"> </span>zak<span class="_ _2"></span>ończo<span class="_ _1"></span>ny<span class="_ _1"></span> <span class="_ _0"> </span>31 <span class="_ _0"> </span>grudn<span class="_ _1"></span>ia <span class="_ _0"> </span>2025 <span class="_ _0"> </span>r<span class="_ _a"></span>., </div><div class="t m0 x0 h8 y3c ff2 fs3 fc2 sc0 ls0 ws0">sporządz<span class="_ _1"></span>one w <span class="_ _4"></span>jednolitym elektr<span class="_ _1"></span>oniczn<span class="_ _1"></span>ym formacie r<span class="_ _1"></span>aportow<span class="_ _1"></span>ania, za<span class="_ _1"></span>warte<span class="_ _1"></span> w <span class="_ _4"></span>plik<span class="_ _1"></span>u o <span class="_ _4"></span>nazwie s<span class="_ _2"></span>-20<span class="_ _4"></span>25-</div><div class="t m0 x0 h8 y3d ff2 fs3 fc2 sc0 ls0 ws0">12-31-1-pl <span class="_ _1"></span>(„sk<span class="_ _2"></span>onsolidowan<span class="_ _1"></span>e spr<span class="_ _2"></span>awo<span class="_ _1"></span>z<span class="_ _1"></span>danie <span class="_ _1"></span>ﬁnansow<span class="_ _1"></span>e <span class="_ _2"></span>w<span class="_ _4"></span> <span class="_ _1"></span>f<span class="_ _2"></span>o<span class="_ _4"></span>rmacie <span class="_ _2"></span>ESEF”), z<span class="_ _2"></span>ostało<span class="_ _1"></span> <span class="_ _1"></span>oz<span class="_ _1"></span>nak<span class="_ _1"></span>owan<span class="_ _1"></span>e <span class="_ _1"></span>zgodnie<span class="_ _1"></span> </div><div class="t m0 x0 h8 y3e ff2 fs3 fc2 sc0 ls0 ws0">z wymogami określ<span class="_ _1"></span>onymi w ro<span class="_ _1"></span>zporządz<span class="_ _2"></span>eniu <span class="_ _4"></span>delego<span class="_ _1"></span>wan<span class="_ _2"></span>y<span class="_ _4"></span>m K<span class="_ _1"></span>omisji (UE) nr 2019/815 z <span class="_ _4"></span>dnia 17 grudnia </div><div class="t m0 x0 h8 y3f ff2 fs3 fc2 sc0 ls0 ws0">2018 <span class="_ _4"></span>r<span class="_ _6"></span>., <span class="_ _4"></span>uzupełniającym <span class="_ _4"></span>dyrektyw<span class="_ _1"></span>ę <span class="_ _4"></span>2004/109/WE <span class="_ _7"></span>Pa<span class="_ _1"></span>rlamentu<span class="_ _1"></span> <span class="_ _7"></span>Europ<span class="_ _1"></span>ejskiego <span class="_ _4"></span>i <span class="_ _7"></span>Rady <span class="_ _4"></span>w <span class="_ _4"></span>o<span class="_ _4"></span>dniesieniu<span class="_ _1"></span> <span class="_ _7"></span>do </div><div class="t m0 x0 h8 y40 ff2 fs3 fc2 sc0 ls0 ws0">regulacyj<span class="_ _1"></span>ny<span class="_ _1"></span>ch standar<span class="_ _1"></span>dów techniczny<span class="_ _2"></span>c<span class="_ _4"></span>h dotyczący<span class="_ _2"></span>c<span class="_ _4"></span>h specyﬁkacji jednolitego<span class="_ _1"></span> el<span class="_ _4"></span>ektr<span class="_ _2"></span>o<span class="_ _4"></span>niczneg<span class="_ _1"></span>o <span class="_ _4"></span>f<span class="_ _2"></span>ormatu </div><div class="t m0 x0 h8 ya2 ff2 fs3 fc2 sc0 ls0 ws0">ra<span class="_ _1"></span>portowania <span class="_ _1"></span>(Dz. Urz. UE L<span class="_ _1"></span> 143 z dnia 29<span class="_ _1"></span> maja 2019 r<span class="_ _a"></span>., str<span class="_ _a"></span>. 1, z późn<span class="_ _1"></span>. zm. – „R<span class="_ _1"></span>ozp<span class="_ _1"></span>orządz<span class="_ _2"></span>enie ESEF”).  </div><div class="t m0 x0 h7 yde ff4 fs3 fc0 sc0 ls0 ws0">Identyﬁk<span class="_ _2"></span>acja kryteriów i opis przed<span class="_ _1"></span>miotu usługi </div><div class="t m0 x0 h8 y43 ff2 fs3 fc2 sc0 ls0 ws0">Sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>ne sp<span class="_ _1"></span>r<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie ﬁnanso<span class="_ _1"></span>we <span class="_ _2"></span>w<span class="_ _4"></span> f<span class="_ _2"></span>ormacie E<span class="_ _1"></span>SEF z<span class="_ _2"></span>o<span class="_ _4"></span>st<span class="_ _2"></span>ało sporządz<span class="_ _2"></span>one prze<span class="_ _1"></span>z Z<span class="_ _1"></span>arząd Jedn<span class="_ _1"></span>ostki<span class="_ _1"></span> </div><div class="t m0 x0 h8 y44 ff2 fs3 fc2 sc0 ls0 ws0">dominującej  w  celu  spełni<span class="_ _1"></span>enia  wymogów  doty<span class="_ _1"></span>czący<span class="_ _1"></span>ch  oznak<span class="_ _2"></span>owania  or<span class="_ _2"></span>az <span class="_ _11"> </span>wymogó<span class="_ _1"></span>w  technicz<span class="_ _1"></span>ny<span class="_ _1"></span>ch </div><div class="t m0 x0 h8 y45 ff2 fs3 fc2 sc0 ls0 ws0">dotyczący<span class="_ _1"></span>ch <span class="_ _e"> </span>specyﬁkacji <span class="_ _d"> </span>jednolitego <span class="_ _e"> </span>elektr<span class="_ _1"></span>onicznego <span class="_ _e"> </span>f<span class="_ _1"></span>ormatu <span class="_ _e"> </span>r<span class="_ _1"></span>aporto<span class="_ _1"></span>wania, <span class="_ _e"> </span>któr<span class="_ _1"></span>e <span class="_ _e"> </span>są <span class="_ _e"> </span>określone <span class="_ _1"></span> </div><div class="t m0 x0 h8 y46 ff2 fs3 fc2 sc0 ls0 ws0">w Ro<span class="_ _1"></span>zporządz<span class="_ _2"></span>eniu ESEF<span class="_ _a"></span>. </div><div class="t m0 x0 h8 y107 ff2 fs3 fc2 sc0 ls0 ws0">Prz<span class="_ _1"></span>edmiotem <span class="_ _7"></span>naszej <span class="_ _7"></span>usługi <span class="_ _b"></span>ates<span class="_ _1"></span>t<span class="_ _1"></span>acyjnej <span class="_ _b"></span>jes<span class="_ _1"></span>t <span class="_ _7"></span>zgodność <span class="_ _b"></span>oznak<span class="_ _2"></span>owania <span class="_ _7"></span>skons<span class="_ _1"></span>olidow<span class="_ _1"></span>anego <span class="_ _b"></span>spr<span class="_ _2"></span>awoz<span class="_ _2"></span>dania </div><div class="t m0 x0 h8 y108 ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go <span class="_ _d"> </span>w <span class="_ _d"> </span>formacie <span class="_ _15"> </span>ESEF <span class="_ _d"> </span>z <span class="_ _d"> </span>wymogami <span class="_ _15"> </span>Roz<span class="_ _1"></span>porządz<span class="_ _2"></span>enia <span class="_ _e"> </span>ESEF<span class="_ _a"></span>, <span class="_ _d"> </span>a <span class="_ _e"> </span>wymogi <span class="_ _d"> </span>określone <span class="_ _15"> </span>w<span class="_ _4"></span> <span class="_ _15"> </span>tych </div><div class="t m0 x0 h8 y109 ff2 fs3 fc2 sc0 ls0 ws0">regulacjach s<span class="_ _2"></span>tanowią, nasz<span class="_ _1"></span>ym z<span class="_ _1"></span>daniem, odpowied<span class="_ _1"></span>nie kryteria do sf<span class="_ _2"></span>ormułowania <span class="_ _1"></span>prz<span class="_ _1"></span>ez n<span class="_ _1"></span>as opinii. </div><div class="t m0 x0 h7 y10a ff4 fs3 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="_ _1"></span> Zarządu <span class="_ _1"></span>oraz Rady Nadz<span class="_ _2"></span>o<span class="_ _4"></span>rcz<span class="_ _1"></span>ej Jednos<span class="_ _1"></span>tki dominującej<span class="_ _1"></span> </div><div class="t m0 x0 h8 y10b ff2 fs3 fc2 sc0 ls0 ws0">Zarząd <span class="_ _b"></span>Jednostki <span class="_ _b"></span>dominującej <span class="_ _b"></span>jest <span class="_ _8"></span>odpo<span class="_ _1"></span>wiedzialn<span class="_ _1"></span>y <span class="_ _b"></span>za <span class="_ _b"></span>sporządzen<span class="_ _1"></span>ie <span class="_ _8"></span>sk<span class="_ _2"></span>onsolidow<span class="_ _1"></span>anego <span class="_ _b"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dania </div><div class="t m0 x0 h8 y10c ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go <span class="_ _15"> </span>w <span class="_ _d"> </span>formacie <span class="_ _15"> </span>ESEF <span class="_ _15"> </span>zgodnie <span class="_ _d"> </span>z <span class="_ _15"> </span>wy<span class="_ _4"></span>mog<span class="_ _1"></span>ami <span class="_ _15"> </span>dotyczącymi <span class="_ _15"> </span>oznak<span class="_ _2"></span>owania <span class="_ _15"> </span>oraz <span class="_ _15"> </span>wymogami </div><div class="t m0 x0 h8 y10d ff2 fs3 fc2 sc0 ls0 ws0">techniczn<span class="_ _2"></span>y<span class="_ _4"></span>mi <span class="_ _9"> </span>dotyczącymi<span class="_ _1"></span> <span class="_ _9"> </span>specyﬁkacji <span class="_ _9"> </span>jednoliteg<span class="_ _1"></span>o <span class="_ _9"> </span>elektronicz<span class="_ _1"></span>nego <span class="_ _9"> </span>forma<span class="_ _1"></span>tu <span class="_ _9"> </span>rap<span class="_ _1"></span>ortowa<span class="_ _1"></span>nia, <span class="_ _9"> </span>któr<span class="_ _2"></span>e  s<span class="_ _1"></span>ą </div><div class="t m0 x0 h8 y10e ff2 fs3 fc2 sc0 ls0 ws0">określone <span class="_ _2"></span>w R<span class="_ _1"></span>oz<span class="_ _1"></span>porządz<span class="_ _1"></span>eniu <span class="_ _2"></span>ESEF<span class="_ _6"></span>. <span class="_ _2"></span>Odpowiedzialność <span class="_ _1"></span>ta <span class="_ _2"></span>obejmuje wybór<span class="_ _1"></span> i <span class="_ _2"></span>zas<span class="_ _1"></span>toso<span class="_ _1"></span>wanie <span class="_ _2"></span>odpowiednich </div><div class="t m0 x0 h8 y10f ff2 fs3 fc2 sc0 ls0 ws0">znacznik<span class="_ _2"></span>ów XBRL, przy użyc<span class="_ _1"></span>iu taks<span class="_ _2"></span>o<span class="_ _4"></span>nomii okr<span class="_ _1"></span>eślonej w <span class="_ _1"></span>tych regu<span class="_ _1"></span>lacjach. </div><div class="t m0 x0 h8 ye9 ff2 fs3 fc2 sc0 ls0 ws0">Odpowiedzialność <span class="_ _11"> </span>Zarządu <span class="_ _11"> </span>Je<span class="_ _4"></span>dnost<span class="_ _1"></span>ki <span class="_ _15"> </span>dominującej <span class="_ _11"> </span>obejmuje <span class="_ _15"> </span>równie<span class="_ _1"></span>ż <span class="_ _15"> </span>z<span class="_ _1"></span>aproj<span class="_ _1"></span>ekto<span class="_ _1"></span>wanie, <span class="_ _11"> </span>wdroż<span class="_ _2"></span>enie <span class="_ _1"></span> </div><div class="t m0 x0 h8 y110 ff2 fs3 fc2 sc0 ls0 ws0">i <span class="_ _13"> </span>utrzymanie <span class="_ _13"> </span>s<span class="_ _2"></span>ystemu <span class="_ _12"> </span>kon<span class="_ _1"></span>tr<span class="_ _1"></span>oli <span class="_ _13"> </span>wewnętrzn<span class="_ _1"></span>ej <span class="_ _13"> </span>za<span class="_ _1"></span>pewniająceg<span class="_ _1"></span>o <span class="_ _13"> </span>sporządz<span class="_ _2"></span>enie <span class="_ _13"> </span>skon<span class="_ _1"></span>solidowan<span class="_ _1"></span>ego<span class="_ _1"></span> </div><div class="t m0 x0 h8 y111 ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania <span class="_ _e"> </span>ﬁnansowego <span class="_ _e"> </span>w <span class="_ _27"> </span>formacie<span class="_ _1"></span> <span class="_ _e"> </span>ESEF<span class="_ _6"></span>, <span class="_ _e"> </span>wolnego <span class="_ _e"> </span>od <span class="_ _27"> </span>ist<span class="_ _1"></span>otny<span class="_ _1"></span>ch <span class="_ _e"> </span>niezgodn<span class="_ _1"></span>ości <span class="_ _27"> </span>z <span class="_ _27"> </span>wymog<span class="_ _1"></span>ami<span class="_ _1"></span> </div><div class="t m0 x0 h8 y112 ff2 fs3 fc2 sc0 ls0 ws0">Ro<span class="_ _2"></span>zporządzenia ESE<span class="_ _1"></span>F<span class="_ _a"></span>. </div></div><div class="pi" ></div></div><div id="pf9" class="pf w0 h0" ><div class="pc pc9 w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x0 h8 yf ff2 fs3 fc2 sc0 ls0 ws0">Członk<span class="_ _1"></span>o<span class="_ _1"></span>wie <span class="_ _15"> </span>Rady <span class="_ _11"> </span>Nadzor<span class="_ _1"></span>cz<span class="_ _2"></span>ej<span class="_ _4"></span> <span class="_ _15"> </span>Jedno<span class="_ _1"></span>stki <span class="_ _15"> </span>dominujące<span class="_ _1"></span>j <span class="_ _11"> </span>są <span class="_ _15"> </span>odpowiedzialni <span class="_ _11"> </span>za <span class="_ _15"> </span>nad<span class="_ _1"></span>z<span class="_ _1"></span>orowa<span class="_ _1"></span>nie <span class="_ _15"> </span>pr<span class="_ _2"></span>o<span class="_ _4"></span>cesu </div><div class="t m0 x0 h8 y10 ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdawcz<span class="_ _2"></span>ości <span class="_ _4"></span>ﬁnansowej, obejmującego <span class="_ _4"></span>równie<span class="_ _2"></span>ż <span class="_ _4"></span>sporządzenie s<span class="_ _4"></span>pr<span class="_ _2"></span>awoz<span class="_ _2"></span>dań <span class="_ _4"></span>ﬁnansowych <span class="_ _4"></span>zgod<span class="_ _1"></span>nie </div><div class="t m0 x0 h8 y11 ff2 fs3 fc2 sc0 ls0 ws0">z form<span class="_ _1"></span>atem wyni<span class="_ _1"></span>kającym z <span class="_ _1"></span>obowiązujący<span class="_ _1"></span>ch prz<span class="_ _2"></span>episów pr<span class="_ _1"></span>awa. </div><div class="t m0 x0 h7 y36 ff4 fs3 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="_ _1"></span> Biegłego R<span class="_ _1"></span>ewiden<span class="_ _1"></span>ta </div><div class="t m0 x0 h8 y37 ff2 fs3 fc2 sc0 ls0 ws0">Naszym  c<span class="_ _4"></span>elem<span class="_ _1"></span> <span class="_ _15"> </span>b<span class="_ _1"></span>yło <span class="_ _15"> </span>wyr<span class="_ _2"></span>ażenie <span class="_ _11"> </span>opinii, <span class="_ _11"> </span>na <span class="_ _15"> </span>pods<span class="_ _1"></span>tawi<span class="_ _1"></span>e <span class="_ _15"> </span>prz<span class="_ _2"></span>eprowad<span class="_ _1"></span>z<span class="_ _1"></span>onej <span class="_ _11"> </span>usługi <span class="_ _15"> </span>a<span class="_ _1"></span>tes<span class="_ _1"></span>tacyjnej<span class="_ _1"></span> <span class="_ _11"> </span>dającej </div><div class="t m0 x0 h8 y9c ff2 fs3 fc2 sc0 ls0 ws0">ra<span class="_ _1"></span>cjonalną <span class="_ _12"> </span>pewnoś<span class="_ _1"></span>ć, <span class="_ _12"> </span>czy <span class="_ _28"> </span>sk<span class="_ _1"></span>onsolidowane <span class="_ _28"> </span>spraw<span class="_ _1"></span>o<span class="_ _1"></span>z<span class="_ _1"></span>danie <span class="_ _12"> </span>ﬁnanso<span class="_ _1"></span>we <span class="_ _12"> </span>w <span class="_ _12"> </span>f<span class="_ _2"></span>ormacie <span class="_ _12"> </span>ES<span class="_ _1"></span>EF <span class="_ _12"> </span>z<span class="_ _1"></span>os<span class="_ _1"></span>tało<span class="_ _1"></span> </div><div class="t m0 x0 h8 y9d ff2 fs3 fc2 sc0 ls0 ws0">ozn<span class="_ _1"></span>ak<span class="_ _1"></span>owane <span class="_ _1"></span>zgod<span class="_ _1"></span>nie z wymog<span class="_ _1"></span>ami Ro<span class="_ _1"></span>zporządz<span class="_ _2"></span>enia ESEF<span class="_ _a"></span>.  </div><div class="t m0 x0 h8 y3a ff2 fs3 fc2 sc0 ls0 ws0">Usługę <span class="_ _6"></span>wy<span class="_ _4"></span>k<span class="_ _2"></span>onaliśmy <span class="_ _6"></span>zgodnie <span class="_ _6"></span>z <span class="_ _2"></span>Kr<span class="_ _1"></span>ajowym <span class="_ _2"></span>Standar<span class="_ _1"></span>dem <span class="_ _6"></span>Usług <span class="_ _2"></span>Ate<span class="_ _1"></span>sta<span class="_ _1"></span>cyjny<span class="_ _1"></span>ch <span class="_ _6"></span>Inny<span class="_ _1"></span>ch <span class="_ _6"></span>niż <span class="_ _2"></span>Badanie <span class="_ _2"></span>i <span class="_ _1"></span>Prz<span class="_ _1"></span>egląd<span class="_ _1"></span> </div><div class="t m0 x0 h8 y3b ff2 fs3 fc2 sc0 ls0 ws0">3001PL <span class="_ _9"> </span>- <span class="_ _9"> </span>„Badanie <span class="_ _9"> </span>spra<span class="_ _2"></span>woz<span class="_ _1"></span>dań <span class="_ _8"> </span>ﬁnansowych <span class="_ _9"> </span>sporządz<span class="_ _2"></span>onych <span class="_ _8"></span>w <span class="_ _9"> </span>jednol<span class="_ _4"></span>itym<span class="_ _1"></span> <span class="_ _9"> </span>elektronicz<span class="_ _1"></span>nym <span class="_ _8"></span>formaci<span class="_ _1"></span>e </div><div class="t m0 x0 h8 y3c ff2 fs3 fc2 sc0 ls0 ws0">ra<span class="_ _1"></span>portowania”<span class="_ _2"></span> <span class="_ _11"> </span>przyjętym  uchwa<span class="_ _1"></span>łą  Kr<span class="_ _2"></span>ajowej  Rady  Biegłych  R<span class="_ _1"></span>ewidentó<span class="_ _2"></span>w <span class="_ _11"> </span>nr  1975/32a/2021  z  dnia  </div><div class="t m0 x0 h8 y3d ff2 fs3 fc2 sc0 ls0 ws0">17 <span class="_ _2"></span>g<span class="_ _4"></span>rudn<span class="_ _1"></span>ia <span class="_ _2"></span>2021 <span class="_ _1"></span>r<span class="_ _a"></span>. <span class="_ _2"></span>(”KSU<span class="_ _1"></span>A <span class="_ _2"></span>3001PL<span class="_ _6"></span>”) <span class="_ _1"></span>or<span class="_ _1"></span>az, <span class="_ _6"></span>gdzie <span class="_ _2"></span>jest <span class="_ _2"></span>to <span class="_ _2"></span>stosowne, <span class="_ _6"></span>zgodnie <span class="_ _2"></span>z <span class="_ _1"></span>K<span class="_ _1"></span>r<span class="_ _1"></span>ajowym<span class="_ _1"></span> <span class="_ _2"></span>Standardem <span class="_ _6"></span>U<span class="_ _4"></span>sług<span class="_ _1"></span> </div><div class="t m0 x0 h8 y3e ff2 fs3 fc2 sc0 ls0 ws0">A<span class="_ _1"></span>tes<span class="_ _1"></span>tacyjn<span class="_ _1"></span>y<span class="_ _1"></span>ch Inn<span class="_ _1"></span>y<span class="_ _1"></span>ch <span class="_ _1"></span>niż <span class="_ _1"></span>Badan<span class="_ _1"></span>ie i <span class="_ _2"></span>P<span class="_ _4"></span>rz<span class="_ _1"></span>egląd <span class="_ _1"></span>3000 <span class="_ _1"></span>(Z) <span class="_ _2"></span>w<span class="_ _4"></span> <span class="_ _1"></span>brzmieniu<span class="_ _1"></span> Międzyna<span class="_ _1"></span>rodo<span class="_ _1"></span>w<span class="_ _1"></span>ego <span class="_ _1"></span>Standar<span class="_ _1"></span>du <span class="_ _1"></span>Usług </div><div class="t m0 x0 h8 y3f ff2 fs3 fc2 sc0 ls0 ws0">A<span class="_ _1"></span>tes<span class="_ _1"></span>tacyjn<span class="_ _1"></span>y<span class="_ _1"></span>ch <span class="_ _4"></span>3000 <span class="_ _4"></span>(Zmienionego) – <span class="_ _4"></span>„Usługi <span class="_ _4"></span>a<span class="_ _1"></span>tes<span class="_ _1"></span>tacyjn<span class="_ _1"></span>e <span class="_ _4"></span>inne <span class="_ _4"></span>niż <span class="_ _4"></span>badania l<span class="_ _4"></span>ub przeglądy <span class="_ _4"></span>his<span class="_ _1"></span>toryczn<span class="_ _1"></span>ych<span class="_ _1"></span> </div><div class="t m0 x0 h8 y40 ff2 fs3 fc2 sc0 ls0 ws0">inf<span class="_ _1"></span>ormacji <span class="_ _b"></span>ﬁ<span class="_ _4"></span>nansowy<span class="_ _2"></span>c<span class="_ _4"></span>h” <span class="_ _b"></span>przyjętym <span class="_ _b"></span>uchwałą <span class="_ _b"></span>Kr<span class="_ _1"></span>ajowej <span class="_ _b"></span>Rady <span class="_ _b"></span>Biegłych <span class="_ _8"></span>R<span class="_ _2"></span>ewidentów<span class="_ _1"></span> <span class="_ _8"></span>n<span class="_ _1"></span>r <span class="_ _8"></span>3436/52e/201<span class="_ _2"></span>9   </div><div class="t m0 x0 h8 ya2 ff2 fs3 fc2 sc0 ls0 ws0">z dnia 8 kwietnia 20<span class="_ _1"></span>19 r<span class="_ _a"></span>., z późn<span class="_ _1"></span>. zm. („KSU<span class="_ _2"></span>A 3<span class="_ _4"></span>000 (Z)”). </div><div class="t m0 x0 h8 yde ff2 fs3 fc2 sc0 ls0 ws0">Standar<span class="_ _1"></span>d <span class="_ _b"></span>ten <span class="_ _8"></span>nakłada <span class="_ _b"></span>na <span class="_ _8"></span>b<span class="_ _1"></span>iegłego <span class="_ _b"></span>rewiden<span class="_ _2"></span>t<span class="_ _4"></span>a <span class="_ _b"></span>obowiąz<span class="_ _2"></span>ek <span class="_ _8"></span>zaplan<span class="_ _1"></span>owania <span class="_ _b"></span>i <span class="_ _8"></span>wy<span class="_ _1"></span>k<span class="_ _1"></span>onania <span class="_ _b"></span>procedur <span class="_ _b"></span>w<span class="_ _4"></span> <span class="_ _b"></span>taki<span class="_ _1"></span> </div><div class="t m0 x0 h8 y113 ff2 fs3 fc2 sc0 ls0 ws0">sposób, <span class="_ _1"></span>aby <span class="_ _2"></span>uzysk<span class="_ _1"></span>ać <span class="_ _2"></span>racjonaln<span class="_ _1"></span>ą <span class="_ _1"></span>pewność, <span class="_ _2"></span>że <span class="_ _2"></span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>ne <span class="_ _1"></span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>danie ﬁnan<span class="_ _1"></span>sow<span class="_ _1"></span>e <span class="_ _1"></span>w <span class="_ _1"></span>f<span class="_ _1"></span>ormacie <span class="_ _2"></span>ESEF </div><div class="t m0 x0 h8 ya5 ff2 fs3 fc2 sc0 ls0 ws0">z<span class="_ _1"></span>ostało pr<span class="_ _1"></span>zyg<span class="_ _2"></span>otowane zg<span class="_ _2"></span>odnie z ok<span class="_ _4"></span>re<span class="_ _1"></span>ślonym<span class="_ _1"></span>i kryteriam<span class="_ _1"></span>i. </div><div class="t m0 x0 h8 y45 ff2 fs3 fc2 sc0 ls0 ws0">Racjonalna p<span class="_ _1"></span>ewność <span class="_ _1"></span>jes<span class="_ _1"></span>t w<span class="_ _1"></span>ysokim p<span class="_ _1"></span>oziom<span class="_ _1"></span>em <span class="_ _1"></span>pewności, <span class="_ _1"></span>ale <span class="_ _1"></span>nie <span class="_ _1"></span>gwar<span class="_ _1"></span>an<span class="_ _1"></span>tuje, ż<span class="_ _2"></span>e usłu<span class="_ _1"></span>ga <span class="_ _2"></span>przepro<span class="_ _2"></span>w<span class="_ _4"></span>ad<span class="_ _1"></span>z<span class="_ _1"></span>ona </div><div class="t m0 x0 h8 y46 ff2 fs3 fc2 sc0 ls0 ws0">zgodnie <span class="_ _2"></span>z <span class="_ _1"></span>KSU<span class="_ _1"></span>A <span class="_ _2"></span>3001PL <span class="_ _1"></span>ora<span class="_ _1"></span>z, <span class="_ _2"></span>gdzie <span class="_ _1"></span>jest <span class="_ _2"></span>to <span class="_ _1"></span>st<span class="_ _1"></span>osowne, <span class="_ _2"></span>zgodnie <span class="_ _2"></span>z K<span class="_ _1"></span>SU<span class="_ _1"></span>A <span class="_ _2"></span>3000 <span class="_ _1"></span>(Z), <span class="_ _1"></span>za<span class="_ _1"></span>ws<span class="_ _2"></span>ze <span class="_ _1"></span>wykryje <span class="_ _1"></span>istnie<span class="_ _1"></span>jące </div><div class="t m0 x0 h8 y47 ff2 fs3 fc2 sc0 ls0 ws0">istotne z<span class="_ _1"></span>nieksz<span class="_ _1"></span>tałcenie.  </div><div class="t m0 x0 h8 y108 ff2 fs3 fc2 sc0 ls0 ws0">W<span class="_ _1"></span>ybór <span class="_ _4"></span>procedur zależy od <span class="_ _4"></span>o<span class="_ _4"></span>sądu bi<span class="_ _4"></span>egłeg<span class="_ _1"></span>o <span class="_ _4"></span>rewiden<span class="_ _2"></span>ta, <span class="_ _4"></span>w <span class="_ _7"></span>tym <span class="_ _4"></span>od <span class="_ _4"></span>jego <span class="_ _4"></span>osza<span class="_ _1"></span>cowan<span class="_ _1"></span>ia <span class="_ _4"></span>ryzyk<span class="_ _1"></span>a <span class="_ _4"></span>wystąpienia<span class="_ _2"></span> </div><div class="t m0 x0 h8 y109 ff2 fs3 fc2 sc0 ls0 ws0">istotn<span class="_ _2"></span>ych <span class="_ _b"></span>znieks<span class="_ _2"></span>ztałceń <span class="_ _7"></span>spowodowan<span class="_ _2"></span>ych <span class="_ _7"></span>o<span class="_ _4"></span>sz<span class="_ _1"></span>ustw<span class="_ _1"></span>em <span class="_ _7"></span>lub <span class="_ _7"></span>błędem. <span class="_ _b"></span>Prz<span class="_ _1"></span>epro<span class="_ _1"></span>wadz<span class="_ _1"></span>ając <span class="_ _7"></span>oszac<span class="_ _2"></span>owanie <span class="_ _7"></span>tego </div><div class="t m0 x0 h8 yaa ff2 fs3 fc2 sc0 ls0 ws0">ryzyka<span class="_ _1"></span>, <span class="_ _18"> </span>biegły <span class="_ _18"> </span>rewident <span class="_ _5"> </span>bierze <span class="_ _18"> </span>pod <span class="_ _18"> </span>uwagę <span class="_ _5"> </span>kon<span class="_ _1"></span>trolę<span class="_ _1"></span> <span class="_ _18"> </span>wewnętrzną <span class="_ _18"> </span>związ<span class="_ _1"></span>aną <span class="_ _18"> </span>ze<span class="_ _1"></span> <span class="_ _18"> </span>s<span class="_ _4"></span>porz<span class="_ _1"></span>ądz<span class="_ _1"></span>eniem </div><div class="t m0 x0 h8 yab ff2 fs3 fc2 sc0 ls0 ws0">sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>anego  spr<span class="_ _2"></span>awoz<span class="_ _2"></span>dania  ﬁnansowego  w  f<span class="_ _1"></span>orm<span class="_ _1"></span>acie  ESEF  w  celu  zaplan<span class="_ _1"></span>owan<span class="_ _1"></span>ia  st<span class="_ _1"></span>osowny<span class="_ _2"></span>ch </div><div class="t m0 x0 h8 yac ff2 fs3 fc2 sc0 ls0 ws0">procedu<span class="_ _1"></span>r<span class="_ _6"></span>, <span class="_ _8"></span>kt<span class="_ _1"></span>óre <span class="_ _b"></span>mają <span class="_ _8"></span>zape<span class="_ _1"></span>wnić <span class="_ _8"></span>biegłemu <span class="_ _b"></span>rewidento<span class="_ _2"></span>wi<span class="_ _4"></span> <span class="_ _8"></span>wys<span class="_ _2"></span>t<span class="_ _4"></span>a<span class="_ _1"></span>rcz<span class="_ _1"></span>ające <span class="_ _8"></span>i <span class="_ _b"></span>odpowiednie <span class="_ _b"></span>do<span class="_ _4"></span> <span class="_ _b"></span>okoliczn<span class="_ _1"></span>ości </div><div class="t m0 x0 h8 yad ff2 fs3 fc2 sc0 ls0 ws0">dowody<span class="_ _6"></span>. <span class="_ _9"> </span>Ocena <span class="_ _8"> </span>funkcjono<span class="_ _1"></span>wania <span class="_ _8"></span>sys<span class="_ _2"></span>temu <span class="_ _8"> </span>kontr<span class="_ _2"></span>oli <span class="_ _9"> </span>wewnętrzn<span class="_ _1"></span>ej <span class="_ _9"> </span>nie <span class="_ _9"> </span>zos<span class="_ _2"></span>tała <span class="_ _9"> </span>prz<span class="_ _1"></span>eprowa<span class="_ _1"></span>dz<span class="_ _2"></span>ona <span class="_ _9"> </span>w <span class="_ _9"> </span>celu </div><div class="t m0 x0 h8 yae ff2 fs3 fc2 sc0 ls0 ws0">wyraż<span class="_ _2"></span>enia opinii na temat s<span class="_ _1"></span>ku<span class="_ _1"></span>teczności jej działan<span class="_ _1"></span>ia. </div><div class="t m0 x0 h7 y4f ff4 fs3 fc0 sc0 ls0 ws0">Podsumo<span class="_ _1"></span>wanie wyk<span class="_ _2"></span>onanyc<span class="_ _1"></span>h prac </div><div class="t m0 x0 h8 y50 ff2 fs3 fc2 sc0 ls0 ws0">Zaplanowa<span class="_ _1"></span>ne i prz<span class="_ _1"></span>epro<span class="_ _2"></span>wadz<span class="_ _1"></span>one prz<span class="_ _1"></span>ez nas p<span class="_ _1"></span>rocedury o<span class="_ _1"></span>bejmowały <span class="_ _1"></span>między inn<span class="_ _2"></span>y<span class="_ _4"></span>mi: <span class="fc0"> </span></div><div class="t m0 x4 h8 y110 ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _14"> </span></span><span class="fc2">uzysk<span class="_ _1"></span>anie <span class="_ _0"> </span>z<span class="_ _1"></span>r<span class="_ _1"></span>oz<span class="_ _1"></span>umienia <span class="_ _9"> </span>procesu <span class="_ _9"> </span>sporządzenia <span class="_ _9"> </span>sk<span class="_ _2"></span>onsolidowan<span class="_ _1"></span>ego <span class="_ _9"> </span>sprawo<span class="_ _2"></span>zdania <span class="_ _9"> </span>ﬁnansowe<span class="_ _1"></span>go  </span></div><div class="t m0 x5 h8 y111 ff2 fs3 fc2 sc0 ls0 ws0">w formaci<span class="_ _1"></span>e ESEF<span class="_ _a"></span>, obejmująceg<span class="_ _1"></span>o proce<span class="_ _1"></span>s wyboru i zas<span class="_ _1"></span>to<span class="_ _1"></span>sowania z<span class="_ _1"></span>nacznik<span class="_ _2"></span>ów XBRL i zape<span class="_ _1"></span>wniania </div><div class="t m0 x5 h8 y112 ff2 fs3 fc2 sc0 ls0 ws0">zgodności <span class="_ _15"> </span>z <span class="_ _15"> </span>Rozp<span class="_ _1"></span>orządz<span class="_ _1"></span>eniem <span class="_ _15"> </span>ESEF<span class="_ _a"></span>, <span class="_ _15"> </span>w <span class="_ _d"> </span>tym <span class="_ _d"> </span>zroz<span class="_ _1"></span>umienie <span class="_ _15"> </span>mechanizmów <span class="_ _15"> </span>s<span class="_ _1"></span>yste<span class="_ _2"></span>mu <span class="_ _d"> </span>kon<span class="_ _1"></span>troli<span class="_ _1"></span> </div><div class="t m0 x5 h8 y114 ff2 fs3 fc2 sc0 ls0 ws0">wewnętr<span class="_ _1"></span>znej związ<span class="_ _1"></span>an<span class="_ _1"></span>ych z <span class="_ _1"></span>tym pr<span class="_ _1"></span>ocesem; </div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x4 h8 yf ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _14"> </span></span><span class="fc2">uzgodnienie <span class="_ _f"> </span>oznak<span class="_ _2"></span>owany<span class="_ _2"></span>ch <span class="_ _29"> </span>inf<span class="_ _1"></span>ormacji <span class="_ _29"> </span>z<span class="_ _1"></span>aw<span class="_ _2"></span>art<span class="_ _4"></span>y<span class="_ _1"></span>ch <span class="_ _f"> </span>w <span class="_ _29"> </span>sk<span class="_ _1"></span>onsolidowa<span class="_ _2"></span>nym <span class="_ _29"> </span>sp<span class="_ _1"></span>ra<span class="_ _1"></span>wo<span class="_ _2"></span>zdaniu </span></div><div class="t m0 x5 h8 y10 ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowym w f<span class="_ _2"></span>o<span class="_ _4"></span>rmacie ES<span class="_ _1"></span>EF do zbadaneg<span class="_ _1"></span>o sk<span class="_ _2"></span>onsolidowaneg<span class="_ _1"></span>o spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dania ﬁnan<span class="_ _1"></span>soweg<span class="_ _1"></span>o;  </div><div class="t m0 x4 h8 y11 ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _14"> </span></span><span class="fc2">przy <span class="_ _1d"> </span>uży<span class="_ _1"></span>ciu <span class="_ _18"> </span>s<span class="_ _4"></span>pecjal<span class="_ _1"></span>istycz<span class="_ _1"></span>neg<span class="_ _1"></span>o <span class="_ _1d"> </span>narz<span class="_ _2"></span>ędzia <span class="_ _1d"> </span>informaty<span class="_ _2"></span>cznego <span class="_ _18"> </span>oc<span class="_ _4"></span>enę <span class="_ _18"> </span>spełnienia <span class="_ _18"> </span>standard<span class="_ _1"></span>ów </span></div><div class="t m0 x5 h8 y12 ff2 fs3 fc2 sc0 ls0 ws0">techniczn<span class="_ _1"></span>ych <span class="_ _15"> </span>d<span class="_ _1"></span>otyczący<span class="_ _1"></span>ch <span class="_ _15"> </span>specyﬁk<span class="_ _1"></span>acji <span class="_ _15"> </span>jednoliteg<span class="_ _1"></span>o <span class="_ _15"> </span>elektroniczneg<span class="_ _1"></span>o <span class="_ _15"> </span>f<span class="_ _1"></span>ormatu <span class="_ _11"> </span>raportow<span class="_ _1"></span>ania, </div><div class="t m0 x5 h8 y13 ff2 fs3 fc2 sc0 ls0 ws0">ocenę <span class="_ _2a"> </span>k<span class="_ _1"></span>omple<span class="_ _1"></span>tności <span class="_ _2a"> </span>o<span class="_ _1"></span>znak<span class="_ _2"></span>owania <span class="_ _2a"> </span>in<span class="_ _1"></span>f<span class="_ _1"></span>ormacji  </div><div class="t m0 x5 h8 y14 ff2 fs3 fc2 sc0 ls0 ws0">w sk<span class="_ _2"></span>o<span class="_ _4"></span>nsolido<span class="_ _1"></span>wan<span class="_ _2"></span>y<span class="_ _4"></span>m spr<span class="_ _1"></span>aw<span class="_ _1"></span>o<span class="_ _1"></span>z<span class="_ _1"></span>daniu ﬁnansowym w f<span class="_ _2"></span>ormacie ESEF znacznik<span class="_ _2"></span>ami X<span class="_ _4"></span>BRL; </div><div class="t m0 x4 h8 y15 ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _14"> </span></span><span class="fc2">ocenę, c<span class="_ _1"></span>zy <span class="_ _1"></span>zas<span class="_ _2"></span>tosowane <span class="_ _1"></span>znacz<span class="_ _1"></span>niki XBRL <span class="_ _2"></span>z ta<span class="_ _1"></span>ksonomii <span class="_ _2"></span>określonej <span class="_ _2"></span>w Ro<span class="_ _1"></span>zp<span class="_ _1"></span>orządz<span class="_ _1"></span>eniu <span class="_ _1"></span>ESEF <span class="_ _2"></span>zos<span class="_ _1"></span>tały<span class="_ _1"></span> </span></div><div class="t m0 x5 h8 y115 ff2 fs3 fc2 sc0 ls0 ws0">odpowiednio <span class="_ _28"> </span>zastoso<span class="_ _2"></span>wane <span class="_ _12"> </span>oraz, <span class="_ _28"> </span>czy <span class="_ _12"> </span>użyt<span class="_ _1"></span>o <span class="_ _12"> </span>ro<span class="_ _1"></span>zs<span class="_ _1"></span>z<span class="_ _2"></span>erzeń <span class="_ _28"> </span>taksonomii <span class="_ _28"> </span>w <span class="_ _12"> </span>sytuacjach, <span class="_ _28"> </span>gdy  </div><div class="t m0 x5 h8 y116 ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _13"> </span>podsta<span class="_ _1"></span>wow<span class="_ _2"></span>ej <span class="_ _13"> </span>taksonomii <span class="_ _13"> </span>określ<span class="_ _1"></span>onej <span class="_ _13"> </span>w <span class="_ _13"> </span>Ro<span class="_ _1"></span>zporz<span class="_ _1"></span>ądz<span class="_ _1"></span>eniu <span class="_ _13"> </span>ESEF <span class="_ _13"> </span>nie <span class="_ _13"> </span>ziden<span class="_ _2"></span>t<span class="_ _4"></span>yﬁko<span class="_ _1"></span>w<span class="_ _1"></span>ano </div><div class="t m0 x5 h8 y117 ff2 fs3 fc2 sc0 ls0 ws0">odpowiednich elemen<span class="_ _1"></span>tów;<span class="_ _1"></span> </div><div class="t m0 x4 h8 y118 ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _14"> </span></span><span class="fc2">ocenę  pra<span class="_ _1"></span>widłow<span class="_ _1"></span>ości  z<span class="_ _1"></span>ak<span class="_ _2"></span>otwiczenia <span class="_ _0"> </span>z<span class="_ _1"></span>ast<span class="_ _1"></span>osowan<span class="_ _2"></span>ych  r<span class="_ _1"></span>oz<span class="_ _1"></span>sz<span class="_ _2"></span>erzeń  t<span class="_ _1"></span>aksonomii  w<span class="_ _1"></span>  pods<span class="_ _1"></span>tawo<span class="_ _1"></span>w<span class="_ _1"></span>ej </span></div><div class="t m0 x5 h8 y119 ff2 fs3 fc2 sc0 ls0 ws0">takson<span class="_ _1"></span>omii okr<span class="_ _1"></span>eślonej w R<span class="_ _1"></span>o<span class="_ _1"></span>zporządz<span class="_ _2"></span>eniu ESEF<span class="_ _6"></span>. </div><div class="t m0 x5 h8 y11a ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y11b ff2 fs3 fc2 sc0 ls0 ws0">Uważa<span class="_ _1"></span>m<span class="_ _1"></span>y<span class="_ _6"></span>, <span class="_ _d"> </span>że <span class="_ _d"> </span>uzysk<span class="_ _2"></span>ane <span class="_ _e"> </span>prz<span class="_ _1"></span>e<span class="_ _1"></span>z <span class="_ _d"> </span>nas <span class="_ _d"> </span>dowody <span class="_ _d"> </span>stano<span class="_ _1"></span>wią <span class="_ _d"> </span>wysta<span class="_ _1"></span>rcz<span class="_ _1"></span>ającą <span class="_ _d"> </span>i <span class="_ _15"> </span>o<span class="_ _4"></span>dpowied<span class="_ _1"></span>nią <span class="_ _d"> </span>podsta<span class="_ _1"></span>wę <span class="_ _d"> </span>do </div><div class="t m0 x0 h8 y11c ff2 fs3 fc2 sc0 ls0 ws0">wyraż<span class="_ _2"></span>enia przez<span class="_ _1"></span> nas opinii n<span class="_ _1"></span>a temat <span class="_ _1"></span>zgodności<span class="_ _1"></span> oznak<span class="_ _2"></span>owania z<span class="_ _1"></span> wymogami R<span class="_ _1"></span>o<span class="_ _1"></span>zpor<span class="_ _1"></span>ządz<span class="_ _2"></span>enia ESEF<span class="_ _6"></span>. </div><div class="t m0 x0 h7 y11d ff4 fs3 fc0 sc0 ls0 ws0">Wymogi<span class="_ _1"></span> etyczne, w ty<span class="_ _1"></span>m nie<span class="_ _1"></span>zale<span class="_ _1"></span>żność </div><div class="t m0 x0 h8 y11e ff2 fs3 fc2 sc0 ls0 ws0">Prz<span class="_ _1"></span>epro<span class="_ _1"></span>wadz<span class="_ _1"></span>ając  usługę  biegły <span class="_ _11"> </span>rewid<span class="_ _1"></span>ent  i  ﬁrma <span class="_ _11"> </span>audytor<span class="_ _1"></span>ska  prz<span class="_ _2"></span>estrzeg<span class="_ _2"></span>ali <span class="_ _11"> </span>wymogów  niezale<span class="_ _1"></span>żnoś<span class="_ _1"></span>ci  </div><div class="t m0 x0 h8 y11f ff2 fs3 fc2 sc0 ls0 ws0">i i<span class="_ _1"></span>nny<span class="_ _1"></span>ch <span class="_ _1"></span>wymogów <span class="_ _1"></span>ety<span class="_ _1"></span>czn<span class="_ _1"></span>y<span class="_ _1"></span>ch okr<span class="_ _2"></span>eś<span class="_ _4"></span>lon<span class="_ _1"></span>ych <span class="_ _1"></span>w <span class="_ _1"></span>K<span class="_ _2"></span>o<span class="_ _4"></span>deksi<span class="_ _1"></span>e e<span class="_ _1"></span>tyki. K<span class="_ _2"></span>odeks e<span class="_ _2"></span>t<span class="_ _4"></span>yki <span class="_ _2"></span>o<span class="_ _4"></span>party <span class="_ _1"></span>jes<span class="_ _1"></span>t na <span class="_ _2"></span>podsta<span class="_ _1"></span>wowych<span class="_ _2"></span> </div><div class="t m0 x0 h8 y120 ff2 fs3 fc2 sc0 ls0 ws0">zasadach<span class="_ _1"></span> <span class="_ _0"> </span>do<span class="_ _1"></span>tyczący<span class="_ _2"></span>c<span class="_ _4"></span>h <span class="_ _9"> </span>uczc<span class="_ _1"></span>iwości, <span class="_ _9"> </span>obiektywizmu, <span class="_ _9"> </span>zaw<span class="_ _1"></span>odowy<span class="_ _1"></span>ch <span class="_ _9"> </span>kompe<span class="_ _1"></span>tencji <span class="_ _9"> </span>i <span class="_ _0"> </span>na<span class="_ _1"></span>leżyt<span class="_ _1"></span>ej <span class="_ _9"> </span>star<span class="_ _1"></span>anności,<span class="_ _1"></span> </div><div class="t m0 x0 h8 y121 ff2 fs3 fc2 sc0 ls0 ws0">zacho<span class="_ _1"></span>wania <span class="_ _2"></span>poufności <span class="_ _2"></span>oraz<span class="_ _1"></span> <span class="_ _2"></span>prof<span class="_ _2"></span>es<span class="_ _4"></span>jonalneg<span class="_ _1"></span>o <span class="_ _2"></span>postępo<span class="_ _1"></span>wan<span class="_ _1"></span>ia. <span class="_ _2"></span>Przestrz<span class="_ _2"></span>egaliśm<span class="_ _1"></span>y <span class="_ _2"></span>równie<span class="_ _1"></span>ż <span class="_ _2"></span>inny<span class="_ _1"></span>ch <span class="_ _2"></span>wymogów </div><div class="t m0 x0 h8 y122 ff2 fs3 fc2 sc0 ls0 ws0">niez<span class="_ _1"></span>ależności <span class="_ _1"></span>i etyki, kt<span class="_ _1"></span>óre m<span class="_ _1"></span>ają zas<span class="_ _1"></span>toso<span class="_ _1"></span>wani<span class="_ _1"></span>e dla niniejsz<span class="_ _2"></span>ej usługi ates<span class="_ _1"></span>ta<span class="_ _1"></span>cyjnej w P<span class="_ _1"></span>olsce.  </div><div class="t m0 x0 h7 y123 ff4 fs3 fc0 sc0 ls0 ws0">Wymogi<span class="_ _1"></span> k<span class="_ _2"></span>ontroli jak<span class="_ _2"></span>ości  </div><div class="t m0 x0 h8 y124 ff2 fs3 fc2 sc0 ls0 ws0">Firma <span class="_ _0"> </span>audytor<span class="_ _1"></span>ska<span class="_ _1"></span>  s<span class="_ _1"></span>t<span class="_ _1"></span>osuje <span class="_ _0"> </span>kr<span class="_ _1"></span>ajowe <span class="_ _0"> </span>s<span class="_ _1"></span>tanda<span class="_ _1"></span>rdy <span class="_ _0"> </span>k<span class="_ _2"></span>ontr<span class="_ _1"></span>oli  jak<span class="_ _6"></span>oś<span class="_ _4"></span>ci <span class="_ _0"> </span>wpr<span class="_ _1"></span>owad<span class="_ _1"></span>z<span class="_ _2"></span>o<span class="_ _4"></span>ne <span class="_ _0"> </span>uchwa<span class="_ _1"></span>łą <span class="_ _0"> </span>Rady <span class="_ _0"> </span>P<span class="_ _1"></span>olskiej </div><div class="t m0 x0 h8 y125 ff2 fs3 fc2 sc0 ls0 ws0">Agencji <span class="_ _9"> </span>Nadz<span class="_ _2"></span>oru <span class="_ _0"> </span>Aud<span class="_ _1"></span>ytow<span class="_ _1"></span>ego <span class="_ _8"> </span>nr <span class="_ _9"> </span>38/I/2022 <span class="_ _9"> </span>z <span class="_ _9"> </span>dnia <span class="_ _9"> </span>15 <span class="_ _9"> </span>listopada <span class="_ _8"></span>2022 <span class="_ _9"> </span>r<span class="_ _a"></span>.</div><div class="t m0 x16 hf y126 ff2 fs4 fc2 sc0 ls0 ws0"> </div><div class="t m0 x17 h8 y125 ff2 fs3 fc2 sc0 ls0 ws0"> <span class="_ _9"> </span>Kr<span class="_ _1"></span>ajowy <span class="_ _8"> </span>Standard <span class="_ _8"></span>Kon<span class="_ _1"></span>troli<span class="_ _1"></span> </div><div class="t m0 x0 h8 y127 ff2 fs3 fc2 sc0 ls0 ws0">Jak<span class="_ _1"></span>ości  1  w  brzmieniu  Międzynarod<span class="_ _1"></span>oweg<span class="_ _2"></span>o <span class="_ _11"> </span>Standard<span class="_ _1"></span>u  Zarządz<span class="_ _1"></span>ania  Jak<span class="_ _2"></span>o<span class="_ _4"></span>ścią<span class="_ _1"></span>  (PL)  1  – <span class="_ _11"> </span>„Zarządz<span class="_ _1"></span>anie </div><div class="t m0 x0 h8 y128 ff2 fs3 fc2 sc0 ls0 ws0">jak<span class="_ _1"></span>ością <span class="_ _b"></span>dla <span class="_ _8"></span>ﬁrm <span class="_ _8"></span>wyk<span class="_ _2"></span>onujących <span class="_ _8"></span>bad<span class="_ _1"></span>ania <span class="_ _8"></span>lub<span class="_ _1"></span> <span class="_ _8"></span>prz<span class="_ _2"></span>e<span class="_ _4"></span>glądy <span class="_ _8"></span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dań <span class="_ _8"></span>ﬁnansowy<span class="_ _1"></span>ch <span class="_ _8"></span>lub <span class="_ _b"></span>zlecenia <span class="_ _8"></span>inny<span class="_ _1"></span>ch </div><div class="t m0 x0 h8 y129 ff2 fs3 fc2 sc0 ls0 ws0">usług <span class="_ _e"> </span>ates<span class="_ _1"></span>tac<span class="_ _1"></span>yjnych<span class="_ _1"></span> <span class="_ _e"> </span>lub <span class="_ _e"> </span>pokre<span class="_ _1"></span>wny<span class="_ _1"></span>ch” <span class="_ _e"> </span>wymaga,<span class="_ _1"></span> <span class="_ _e"> </span>aby <span class="_ _e"> </span>ﬁrma <span class="_ _e"> </span>audytorsk<span class="_ _1"></span>a <span class="_ _e"> </span>zap<span class="_ _1"></span>ro<span class="_ _1"></span>jekt<span class="_ _1"></span>owała,<span class="_ _1"></span> <span class="_ _e"> </span>wdro<span class="_ _1"></span>żyła <span class="_ _2"></span> </div><div class="t m0 x0 h8 y12a ff2 fs3 fc2 sc0 ls0 ws0">i s<span class="_ _1"></span>toso<span class="_ _1"></span>wała <span class="_ _1"></span>s<span class="_ _2"></span>ystem <span class="_ _1"></span>zar<span class="_ _1"></span>ządz<span class="_ _2"></span>ania jak<span class="_ _2"></span>oś<span class="_ _4"></span>cią, <span class="_ _2"></span>w tym <span class="_ _1"></span>polityki<span class="_ _1"></span> lu<span class="_ _1"></span>b p<span class="_ _1"></span>rocedu<span class="_ _1"></span>ry odn<span class="_ _1"></span>ośnie <span class="_ _1"></span>zg<span class="_ _1"></span>odności <span class="_ _1"></span>z <span class="_ _1"></span>wymogam<span class="_ _1"></span>i </div><div class="t m0 x0 h8 y12b ff2 fs3 fc2 sc0 ls0 ws0">ety<span class="_ _1"></span>cznymi, <span class="_ _25"> </span>s<span class="_ _2"></span>tandardami <span class="_ _25"> </span>z<span class="_ _1"></span>awodo<span class="_ _1"></span>wymi <span class="_ _25"> </span>or<span class="_ _1"></span>az <span class="_ _25"> </span>mającymi <span class="_ _25"> </span>z<span class="_ _1"></span>as<span class="_ _1"></span>toso<span class="_ _1"></span>wanie <span class="_ _14"> </span>w<span class="_ _4"></span>ymogam<span class="_ _1"></span>i <span class="_ _25"> </span>pr<span class="_ _2"></span>awnymi </div><div class="t m0 x0 h8 y12c ff2 fs3 fc2 sc0 ls0 ws0">i regulacyjn<span class="_ _1"></span>ymi. </div><div class="t m0 x0 h7 y12d ff4 fs3 fc0 sc0 ls0 ws0">Opinia na te<span class="_ _1"></span>mat zgod<span class="_ _1"></span>ności z wymogami<span class="_ _1"></span> Ro<span class="_ _1"></span>zpo<span class="_ _1"></span>rządzenia E<span class="_ _1"></span>SEF </div><div class="t m0 x0 h8 y12e ff2 fs3 fc2 sc0 ls0 ws0">Pods<span class="_ _2"></span>tawę sf<span class="_ _2"></span>o<span class="_ _4"></span>rmułow<span class="_ _1"></span>ania opin<span class="_ _1"></span>ii biegłego rewiden<span class="_ _1"></span>ta st<span class="_ _1"></span>anowią kwes<span class="_ _1"></span>e opisane powyż<span class="_ _2"></span>ej, <span class="_ _4"></span>dlat<span class="_ _1"></span>ego opinia<span class="_ _1"></span> </div><div class="t m0 x0 h8 y12f ff2 fs3 fc2 sc0 ls0 ws0">powinna by<span class="_ _1"></span>ć czytan<span class="_ _1"></span>a z uwz<span class="_ _1"></span>ględnieniem ty<span class="_ _1"></span>ch kw<span class="_ _1"></span>esi. </div><div class="t m0 x0 h8 y130 ff2 fs3 fc2 sc0 ls0 ws0">Naszym <span class="_ _4"></span>z<span class="_ _1"></span>daniem <span class="_ _4"></span>sk<span class="_ _1"></span>onsolidowan<span class="_ _1"></span>e <span class="_ _7"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>danie <span class="_ _4"></span>ﬁnansowe <span class="_ _4"></span>w<span class="_ _4"></span> <span class="_ _4"></span>formacie <span class="_ _4"></span>ESEF <span class="_ _4"></span>zost<span class="_ _2"></span>ało <span class="_ _b"></span>oz<span class="_ _1"></span>nak<span class="_ _2"></span>owane, <span class="_ _7"></span>w<span class="_ _1"></span>e </div><div class="t m0 x0 h8 y131 ff2 fs3 fc2 sc0 ls0 ws0">wsz<span class="_ _1"></span>ystkich<span class="_ _1"></span> isto<span class="_ _2"></span>t<span class="_ _4"></span>ny<span class="_ _1"></span>ch asp<span class="_ _1"></span>ekt<span class="_ _1"></span>ach, zgodnie z<span class="_ _1"></span> wymogami R<span class="_ _2"></span>ozporządz<span class="_ _2"></span>enia ESEF<span class="_ _6"></span>. </div><div class="t m0 x0 h7 y132 ff4 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi x0 y0 w1 h1" alt="" src="data:image/png;base64,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class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y2 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h2 y4 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x0 h3 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h4 y6 ff1 fs1 fc0 sc0 ls0 ws0">Audit <span class="_ _0"> </span>| Outsourci<span class="_ _1"></span>ng  <span class="_ _0"> </span>| <span class="_ _0"> </span>T<span class="_ _2"></span>ax  | <span class="_ _0"> </span>Consulng <span class="_ _3"> </span> </div><div class="t m0 x0 h5 y7 ff3 fs2 fc0 sc0 ls0 ws0">UHY ECA<span class="_ _2"></span> Audyt Sp. z o.o. - członek UHY International, sieci prawnie niezależnych firm audytorskich i konsultingowych.<span class="ff2"> </span></div><div class="t m0 x0 h5 y8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h2 y9 ff1 fs0 fc0 sc0 ls0 ws0">UHY ECA Audyt <span class="_ _4"></span>Sp. z o.o. </div><div class="t m0 x2 h3 ya ff2 fs0 fc0 sc0 ls0 ws0">ul. Połczyńsk<span class="_ _1"></span>a 31A  </div><div class="t m0 x2 h3 yb ff2 fs0 fc0 sc0 ls0 ws0">01-377 War<span class="_ _1"></span>sz<span class="_ _1"></span>awa </div><div class="t m0 x2 h3 yc ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 yd ff2 fs0 fc0 sc0 ls0 ws0">E <span class="_ _5"> </span>biuro@uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x2 h2 ye ff1 fs0 fc1 sc0 ls0 ws0">uhy<span class="_ _1"></span>-pl.com </div><div class="t m0 x0 h7 yf ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y9a ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y106 ff4 fs3 fc0 sc0 ls0 ws0">Wybór <span class="_ _2"></span>ﬁ<span class="_ _4"></span>rmy<span class="_ _1"></span> audyto<span class="_ _1"></span>rskiej </div><div class="t m0 x0 h8 y133 ff2 fs3 fc2 sc0 ls0 ws0">Zos<span class="_ _1"></span>taliśm<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _8"></span>wybrani <span class="_ _8"></span>do <span class="_ _8"></span>badania <span class="_ _8"></span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>nego <span class="_ _8"></span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dania <span class="_ _8"></span>ﬁ<span class="_ _4"></span>nanso<span class="_ _1"></span>wego <span class="_ _8"></span>Grupy <span class="_ _8"></span>uchwałą <span class="_ _8"></span>Rady </div><div class="t m0 x0 h8 y134 ff2 fs3 fc2 sc0 ls0 ws0">Nadz<span class="_ _2"></span>orczej <span class="_ _6"></span>Je<span class="_ _4"></span>dnos<span class="_ _1"></span>tki <span class="_ _2"></span>dominu<span class="_ _1"></span>jącej <span class="_ _2"></span>z <span class="_ _2"></span>dnia <span class="_ _2"></span>07.03.2024 <span class="_ _2"></span>r<span class="_ _6"></span>.. <span class="_ _6"></span>Sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>ne <span class="_ _2"></span>spra<span class="_ _1"></span>wo<span class="_ _2"></span>zdanie <span class="_ _6"></span>ﬁnansowe <span class="_ _6"></span>Grupy </div><div class="t m0 x0 h8 y38 ff2 fs3 fc2 sc0 ls0 ws0">badam<span class="_ _1"></span>y po raz<span class="_ _1"></span> drugi. </div><div class="t m0 x0 h8 y135 ff2 fs3 fc2 sc0 ls0 ws0">Kluczo<span class="_ _1"></span>wym <span class="_ _11"> </span>biegły<span class="_ _4"></span>m <span class="_ _11"> </span>rewid<span class="_ _1"></span>ente<span class="_ _1"></span>m <span class="_ _11"> </span>o<span class="_ _4"></span>dpowi<span class="_ _1"></span>edzialnym  za <span class="_ _15"> </span>badan<span class="_ _1"></span>ie, <span class="_ _15"> </span>kt<span class="_ _1"></span>óreg<span class="_ _1"></span>o <span class="_ _15"> </span>r<span class="_ _1"></span>ezul<span class="_ _1"></span>tat<span class="_ _2"></span>em <span class="_ _15"> </span>jest <span class="_ _11"> </span>niniejsze<span class="_ _1"></span> </div><div class="t m0 x0 h8 y136 ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie niez<span class="_ _2"></span>ależnego biegłego <span class="_ _1"></span>rewiden<span class="_ _1"></span>ta, jes<span class="_ _2"></span>t dr Roman Ser<span class="_ _1"></span>edyński. </div><div class="t m0 x0 h8 y137 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 ybe ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y138 ff2 fs3 fc2 sc0 ls0 ws0"> <span class="_ _2b"> </span> </div><div class="t m0 x0 h8 y139 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y13a ff2 fs3 fc2 sc0 ls0 ws0">...............<span class="_ _1"></span>......................................... </div><div class="t m0 x0 h8 y13b ff2 fs3 fc2 sc0 ls0 ws0">Nr ewidencyjn<span class="_ _1"></span>y 10395 </div><div class="t m0 x0 h8 y13c ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y13d ff2 fs3 fc2 sc0 ls0 ws0">działający <span class="_ _2c"> </span>w <span class="_ _2c"> </span>imieniu <span class="_ _2c"> </span>UHY <span class="_ _2c"> </span>ECA<span class="_ _1"></span> <span class="_ _2c"> </span>Audyt <span class="_ _2c"> </span>Spółk<span class="_ _1"></span>a <span class="_ _2c"> </span>z <span class="_ _2c"> </span>ogranicz<span class="_ _2"></span>oną <span class="_ _2c"> </span>odpowiedzialn<span class="_ _1"></span>ością <span class="_ _1"></span> </div><div class="t m0 x0 h8 y13e ff2 fs3 fc2 sc0 ls0 ws0">z <span class="_ _9"> </span>siedzibą <span class="_ _0"> </span>w <span class="_ _8"> </span>War<span class="_ _1"></span>s<span class="_ _1"></span>za<span class="_ _1"></span>wie <span class="_ _9"> </span>wpisanej <span class="_ _0"> </span>na <span class="_ _8"> </span>l<span class="_ _4"></span>is<span class="_ _1"></span>tę<span class="_ _1"></span> <span class="_ _9"> </span>ﬁ<span class="_ _4"></span>rm <span class="_ _9"> </span>audytor<span class="_ _1"></span>skich <span class="_ _9"> </span>pod <span class="_ _9"> </span>numerem <span class="_ _9"> </span>3886, <span class="_ _9"> </span>w imieniu <span class="_ _9"> </span>której </div><div class="t m0 x0 h8 y13f ff2 fs3 fc2 sc0 ls0 ws0">klucz<span class="_ _1"></span>owy biegły re<span class="_ _2"></span>w<span class="_ _4"></span>ident z<span class="_ _1"></span>badał sk<span class="_ _2"></span>onso<span class="_ _4"></span>lido<span class="_ _1"></span>wan<span class="_ _1"></span>e spra<span class="_ _2"></span>woz<span class="_ _1"></span>danie ﬁnansowe.<span class="_ _1"></span> </div><div class="t m0 x0 h8 y140 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y141 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y142 ff2 fs3 fc2 sc0 ls0 ws0">W<span class="_ _1"></span>ars<span class="_ _2"></span>zawa, <span class="_ _1"></span>17.04.2026 r<span class="_ _a"></span>. </div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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