<?xml version="1.0" encoding="utf-8"?>
<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN"  "http://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html xml:lang="pl" xmlns="http://www.w3.org/1999/xhtml"><!--Consolia XBRL Tools v2.11.7.5--><head><title>Izostal_SzB_31122024-2025-03-19-0-pl.xhtml</title><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Base CSS for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
span[class*='ff'] {
  z-index: 999;
}
div[class*='ff'] {
  z-index: 999;
}
a {
  z-index: 999;
}
a > span {
  z-index: 999;
}
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

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

  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */
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0KnaX59VUL7amS5wFuk6nGJv8GsA/gBUYXkgGHt8JxwM8D/l8AC4BSKFLdTEoBvptDg44HgHIe8F7A/w3gaoCzGCceAN8U+OrtjI7C5E3kreRtpIS8i8whD5EFZDGpIB8kleQRsow8RmrI46SWNJA15GOkkXycfFrKldn8jSh+XtxunWN9GGZ7Wb+b6ftU6mhLOOiVVdpq/YRBZBO/w/JSPETDr2FzOHglzcsMaimW0fq7mOq8atpe1qLVqJH2ozaizWgb2kn70nuo3B5Eh9ExdBKdQedRN7qIrqDrqA/dRv1s8o22fpg8y1o0ITBIZYwcgfJKBhn9NFB+wCC+DfhUgKUAPdBiXgT+29AmdsJXOdBK5jAeTsG94MPTRt0QouDD88C5GL76AcSB0w8CfSXwvwugaKpXAwaFx41D9F2Qtwx9bQRfGcHWLnhozearKtiaihR9ZcS7aT+8jMrge2j+/TX6KPoY+lv0KfT/0A9RD2ajVdjKbSDaeg9y67kXnUMEy6AHElkca2id2kDr01a0A+1Cu9E+dAAdQkdpOXYxPwYqAUJv6eW+BPhdwI8DnAuwDWDUhE83fNO/5fwFJn8ujMYHoV8wAD2zcftkid+xka5p1M0cU9PgMTTNa6VDRo8jPm3S4AiNHEc03hnvR44jjuTAb/g/Af9Ht5PPjHofb4k9M4YvY1m38XxvhDix95i2jrso7KM10zNuX2hIM+GXYQRpYDZAGK0eUAzKy3sNCud8eSoyNFE0Ds6OgyY/kSfOYllhexyslqdMdstE+VgLOXm7BlFdjGguIaqPEdXICLE1GHksfrSdYfAAwBsGhee2jiOA6038J014PAVa0MEW41u8C6+iLcc+WkaBCVs8naiH2kxXaatzE91B9zDBVqxiHw7jKM7BMTwNz8SzcSmehxfgRbhyWLuDXP4+cd6evLwacN4iLTMk5mVo3fVWaK8J32XiN8vcahPPJpP/pXF4u/GtOT4oQLaQfyBbyefINvJ5sp38I9lBdo7dnjleovwi5Wec/2iywvgIddZw6cdDYwb2YWpxsBWYc2g/0Io+jJ6gOuLztEzT0ddoeWai79D/XPR99CMqc/+LrqG/pPbXdfQg+iX9n4VeoP9vRS/S/yLUT//fhu6hl2kNHqT/xZj+oXdQK01GJbT8reid2I7tqBQr2InehTWsob/CbuxGc7EXe9G7sR/70TwcxEH0EE7CSagMJ1Nb7mGcglPQfJyG09B7cDpORwtwJs5E78XZOBstxLk4F/01zsf5qBwX4kL0PvwAfgAtwp/Fn0Xvx/+E/wktxl/AX0AfwM/iZ1EF/iL+Ivogfg4/hyrx8/h59Aj+Ev4SqsJfxl9Gj+J/xv+MluCv4K+gpfir+KtoGf4X/C/oQ/hr+GuoGn8dfx09hr+Bv4Fq8DfxN9GH8bfwt9ByfBQfRR/Bx/AxtAIfx8fR4/gEPoFW4pP4JHoCn8Kn0Cp8Gp9Gf4PP4DOoFp/FZ9GT+Bw+h+rweXwePYU7cSeqx124Cz2Nu3E3Wo1/hH+EnsE/xj9GDfgn+Cfoo/gyvozW4Cv4CvoYvoqvokZ8jfbBPu6c55yH1jqbVQV6fxdoTWTjQmxkqABNnVCPBaN+aptROLgCcFifNQBz6gPTAcJM9gCbQUeDYeBpYvBltmLs5iDTSd8ahLkf/VuYhxpoN8G5BoSv0L39TFeRO+R30tvk98mVcpXjABWNJc6lWr5Wov1A69F+qv2vdl37hWuHezPlDY7Le1H7iXZpxBdBZB59RjC7yWpoI0KgETdSt5k61svdSV0rdXuoY3XzIHWHqTtGHdOPbET8PHXd1LFeA1v5dpPWDwbZ+PN3aT4yW/shU03rAMjov0LfHeLRYT989QXAgV+308eosdA/SFSTEfoq66NQSRKJlZa5+lrrZrwML8ercD1eg9fhDbgZb8U7aJuwG+/DB/AhKvd4sB701y2AfOZgO6Qojk6WJaDPSkAvHZtu9l/XnkDHO8fmT0jfcn+62X8yHygrTHTo0fAZJJ0eNtGnj0sfO1wCOt2Yafl3x/eQHeZbnDTlTr1389jI9sD2DO3fOOnXMxCbycG0xgswF8zmU9m4FhvvXEL9ZuPobE6hjr5vQENrOxLJ1jAcYU1wSo8Jv2PgNNY0TNJKZXFuXE/yBDpN+6FdVEddpm3JDXQL3UUDWKTtggsHcARn4Dw8BU/Hs3AxnoPL8EK8GFfharwC1+LVuBGvxxvxZrwN78SteA9uxwfxYap1T1Ktep5qzYtUN17HfWzNEUFEJgrxkBBJJVmkgEwlMwjNF9Im0VophqVVFNYB/hyDOJlB4RjQDwB9C1AeF9qG4ecMCr4H+OfE8BAFDQKuMIh+yt5K34Wv1ph8aGKQfFh8M8Ut4I9HonpAeJp9Jf0l+FADcC7AAgjlOsQqDLE6wHBBAfxvIeYpENZTRlrEMuCfCXArwEUAV8Db7zBoCRo+iPlGuvRUNAGEWAkP8lhB/M2Qp72NQR6rEfA7emyHQzRzch9G4OeAB0LU+Zn/hK2Rg/UozD5Jodp8GXoTldlPoOlUgzdRaf86/X+QSlQXtUa60Q+pNfIj+v822sL+J5ot/rfYjYrFX4p9sFIEW/lIPRsVuSlOY/PRhLYr5AQNZcHrrSepRXCatvhd+AJtx6/hG/gWvosHiEjsxEUCJEIySB6ZQqaTWaSYzCFlZCFZTKpINVlBaslqwtYBwmgVtFAYwTgL+iTAfoC/A/h1E95rwpsBHoPa+qyJvs+E7wcIo7p6WGcB8preAHAVwNuj/eQzTXpMzLDZgDxcPfRrpvj8Vxw+bkpxGUDFSCOnjJHGfXHpMqdo/LR82MTDV0R9y+QzT12nyWdzWRyL42w2+Zxp4v/lMJ0gC3meHKfIv5P/RKnkPOlFufIaeQ0qcSgOBb3TcdTxXVSq/Uq7DatsRq/B+hOT5sEsyKM34J8n/D8mzW/o5jd085+PNPN+F94NEPpCGEqCz3ahe0DZaVBG0KFEcSPQrQCh10Q8Jp5iEz1ivOWh4LMGJFONmBCYByIwrjZiNm3AFO5+U7gc5pi+jYfjphS/B+Cv4yjxafTEpSsuRYnSAivmMO5mq4f5GmKaJ61DvWWeOo4LivGVvrrSGkeBcAWip6gV4tAK8R+Ck5bmUauW/8SkWZ9dfAP+ecLJ6+ZtY0rzyT8NaSbfgTjDOBKG9leAFpZcB8pagP8DlEsG1Om/AHgV6E3GVwS0MkqCtweBwse7dpgg8NMeNsNhrkyYCRAsAaEEIIxxkTWjoR7uL0zhNhlv9W/j4H1Seh7w6aY0nk+QxnsJ0tV0/7TwfNPjYPbzR6Y0/gz42TpoLH4c8LVGKMJXDIoINolwcuwUQYiTleah1dljruz+05JsocWUd/8N+H8Y+UUqAMJqM+GIAXX6OwCCVhCWGF8JPYZkk82mMoaxV/JNg59LNi918e8AfwnwVMBhhFNYNBrq4b7DFO4S4y3/Nh7eJ6UwNyi4TGlsT5DGntHpMqdo/LTwfNPjYPbzG6Y0gq0s2gH+BmCFkXvcZ06RcgFvHTtFEOL/Zcl+G+RCGsT8aVPuPAaaAMqGwGyy8EED6nRe6kuBjo2vhI+aJPtNQPkrgH6THGBDsvWa8x+GNAigX4V/hLe/jYNmycYG5G/1b+PhuCklDwP8mpFGnRKfxo+OTpc5ReOnheebHgezn4tM8eeyDrpZ7Df5A7kn5hkUXbLfMXaKIMT/y5LNdRVoIALto76DClYMEt66fR8oZwzI6fh7gEOrLUSNrzjP4PPwdh1QDgFsMkkk36nKSxfWDUrQzxNqoLSgLRauGxQz5OFyqIcbHf1tPLxPSneZ/DljUMZI45nR6TKnaPy08HzT43De9NW/m9IIozQi1/3vBbjCyD3hZwZF3ArwwNgpghAnL9lbqHX9ZyHZb4yB/EHGQDqG9hLQPGHwtRgD6YA4dED8h+CkJXu8HZS6ZPf8aUi2roeIUaLCXAPiy0CHFRnCbANyOj5kSIyuwzgPWC+Dm025D5qMQC+HxAwdg3ibANpRhPWlQpsJrhlbRnm4eujrTPBCnA9mOG5K2ckjiI0GDKeCU8ZIY2VcukwpGj8tPN/0OJQaX/E1IHr8oc5wvS6CbS1cMnJP9w0oIqzDELPGThGEOFnJfqXr5cdawTqhtSQTgXqNuvinUaN4ueolynU53+PcaEgApxBYIaprsnJILx974XMlsIMfSyYebh8/AnhGHP9yoK83viUwjqHry4o4fyB03srzuqqHyM8eAH8InBPCaw6XeHIYYBDovzX5DzvU9foMdjP+NuAwe6Lb64pJ+k/zkgUJht6tbjV9Gb7lbc7j4+Lm9JpxU3rHwE/EhTsR3CjTydYoNeEaLVar2Grb+++VH2u14mtWu8xQr2lX/zRqmjAD4nzQkGz9nAeoS/oI3SZD4nmd0emwapBw/foZE89CEw/UBF2bigAdhqzr4zAHTTUE/NTtb5BjPho4Am43cX7GBPkIz2cBvhCHj5tSMsPwn6dRp8SncWFcuswpGjctNE/6of50gJ8MvsigsH3w1nDovM9wGSBvqUA3CSBdAh8D5ZwQB/Fteoo6IEXHIEUdEOLkrbLf/86LV13fJg6Fdnaep3CQ1sxlf4y1kawnG8lmso3sJK1kD+z5PUyOkZPkDC23bnKRXCHXSR+5TfoFJMi0JcBCqnSY9m5j4hEqB99muDjAIG4AvEHcR9/aAf8pg0IbrDT8orCJwh9IByk8Diso3yOdofhVMZPCb8I6ypiYw+oMgziHccoe/duvDH2lf/sJMYXij9D+PO3ViG+h+LfZV9JT4EMLwK8xKG4WKY/4AsBnIOYfZDEU5kMMvwAxf1j6VxYWvMUAnwD+EwxKiwE6gfIcvPUyaJkHPgBFXAMp/S9IxZsg9O8C/BzAGoA8H8aHx8eGeIOYx9r50TARvw7PAE8clKvg7T0G5cuAt4OfqyCegPO0iDK87QU693MhQHgrhKBcosaqWHGd0EP9eSv4FjP8kX4FeCeDItDJkxQSFBxjZegq9BSajp6mbeYstJbW5RL0JbQHPYS+Qf8fprrmGJqPLtD/96A++r9A7pK70HstOZY8tNBSYClA77NMsUxBiyxTLX+B3m95s+XN6AOWBy0PogrL2yxvQx+0vN3ydlRpmWd5CD1iqbI8ih61LLUshXNisGXv0Kzi4K8I2zF8DNfQuAZo7S18dXucsQeHcCrOwgV4Kp6Bi3AJnovn43KEX34IdjGjl+9ODr6yr14/f14xJEgVd4hUT1vfb61A2PqIdSmSrNXWGmS3fsT6FHJaP2ptRCHrp6yfQhHr31k/jVKsn7VuRlHHmxzTUIbjBUcfylH+Q/kPlOcMO8Mo3xlxRlDB6+YvOz+OjZuwNUVsZoe2dIj1C9jYCJsbZPM5rJ/HbBHWit6kjs2d3GNNJnVW6qj9iH3Uhamj7TbOoY62rJj21DC1/jHtqWFqu2La4mHa4mHa4mHa4mHa4jGbGdMWD9MWD9MWD9MWD9MWD9MWD9MWD9MUY9risfEZvI/J1yDsDxjcmAC2mOABEw6n3wzCyWiD34iDbLe9pPPUm+AKE3yvgQ+8EBcinBg/CKc96zE0x/NAHDz5Ctvg+N3HdQCH3MTej9ydPJLjtfbF2ENd94q+H30WZTyfwRsedYJPIu7XMw6vb3wn/0Uk7oyi8b55I2funzOvTb2YWG6wXbOpNLydcHYwnIVHnmTnq5NloIvYGcIEealN+xL12C/4kVWYJ8xHNmmG9JdIld5KeV3yXHk+8snvlRehZPkDcgVKZ/sVUabjK46DKMcxoAhoirPCuRRN17K1fFSklWgl6B3af2svoBKXxWVBj7jWutaiKtcO1w70qPvT7u1oCeunYNpi4OMIzs9jo+m4k+K0xcC0xWC9V0xbDExbDExbDExbDEJbDDY2TmiLQWiLQWiLQaIIZgNYf5DQFoONF7EVMGy0g9AWg9AWg9AWg81Gs14noS0GWcV7lGy1CxsPJRvob9pikK0I1riwURxCWwxC+0jkAHWH+EgKG3dhYz7kHHVd1F2g9Mv0eY26G9Tdou4udQM0L2lfW7BT56K2HtVfQoTitF8r5FE3hToqL8IsPlIqzKGujPc8hcXUVVG8mj5XUFdL3WoEJ/4L66nbSH9vpm4bYrcBIKGVuj3UtUPPCgmHqWN90JMIZuaE89R1U3eRuivUXaeuj767TZ/9/DobUaZOoc7DR33Zqgo2IisWUDeVOtoTF4uoK6GO7cEblNjJO6rI9mvzPaP9UjOjMLq+f3RQvEHhd+GmBI5zeBN4zJTfgG8psM+sU85lUGKnj/4UbpHgu0tTRXa2XpE4cxjmmXCfCSIdTjFBTnnM2M86gs7vYkAmHPa5yjGAbPc5kvhXLwHeCjywzxXijyBFOhSvDEF9j6zOwyh6jvF0JYKmPbWDrRDPl8QMyOEG6oMIocTttU0EE+/BNcHUEZQHGNR36D5032/vB8E34YVX7c99oVQkqYhIc9io31B/AlfgJbgGr8R1uAGvxU14E96Ct+MW3Ib34v24Ax/Bx/EpfBZ34h58CV/FvfgmvoPvEUKsRCU+EiZRkkNiZBqZSWaTUjKPLCCLSCVZRpaTVaSerCHryAbSTLaSHWQX2Q1nEB4iR8kJcpqcI13kArlMrpEb5Ba5SwYEUbALLiEgRIQMIU+YIkwXZgnFwhyhjPYjFwtVQrWwQqgVVguNwnpho7BZ2CbsFFqFPUK7cFA4LBwTTgpnhPNCt3BRuCJcF/qE20K/SOuuqIgeMSSmilligThVnCEWiSXiXHG+WC5WiEvEGnGlWCc2iGvFJnGTuEXcLraIbeJecb/YIR4Rj4unxLNip9gjXhKvir3iTfGOyG4xukj/Ma6D85/rAbcDfgrwSsCfAdwJ+GnAqwCvBlwF/JOAFwL+PcAfAfww4PPj+BvGxgfzGT747Th/OE9GnD+NgHsA7wB8HuD7AC8GfCfgUwHfA3gR4BUMp1qM4QsAvwb4CeBZbIRL6yHDm01xaAV8Rlx8EuGJ0htm45Q0vR0j8RFpMYU7uFTHO8ahv5oy/SbgSwG/AHhTXDmaeSZSjuayS1Reicro1ZSLAjyH4vLBHGdTWCPibC67TsD5GenXAG8cNw8T5UMcjx5/c5wnUkYG/2RHnQW2FsDWAJYlm81hbUx4LC1L1lLbi41yK6j4tRr1eaVaGuGBKxbaAr581ULtqIEXLSuBAucLy8UMShcBfxGgGgeLJwC/Pe7bboBgecu7GbR8KoH/dQZugbuwLFY0ynKQM0ZTzPQx3vYn4FRNIdYliPMTRpzlRhPkPrxzAvCTVMo84jPiM9S2+bj4cWo5fl7cTs3zd1nfh0TrB60fRH7rx62fQAHremsTSrJusG5AEesmazNKsX7O+kUUtd6y/gY94Ig5pqC/cLzZ8WY03fGi40X0FuV7ymk0QzmjnEEznT5nEnrQmexMRm//vYdXjP4QY1QI0x4HW7GBaY+DnYOPaY8D0x4Hpj0OfIG6y9TRHgemPQ5Mexxs3T2bFybUlCe0x0Fc1AWooz0OQnschPY4CO1xsJ0FbBUMoekitMfB1t4R2uNgqy5IFXW0x0Foj4PQHgebV4edRj+UBmgN+7HMzlB/UXZQ+AKDtAzgJjXx+yALcIuZfiYmp8O9buInqI77hk7hcNUw/IhO4V/BOJrw69FQPDLqKyRxaxosa+EXgJ8z+f8cwAqDh+bgawhFGL8TD4yEgzdYSmn/4xNDaRn8lY4vMcWQw5MThvVjjBc8BXDIjTVeMJLD4Bo9XhDP93r6GD+6Mja38cX/zVS/EYffh+9jjdwl/uaPK2d+f6lNRZbhcKahGWjWBL78Yy/BP75YjbzlycQtVJD91Mph596V/7GcN0VKyFwyn5STCrKE1JCVpI400D5BE9lEtpDtpIWNUMnlALeY8G6AxTRdF8EivWZht4vctJxndGYz07e9gO8FyO7U65cPA87s+ZvyB4Cf2/aXKdzO3qJWTpG+ReE0blHrdnUzcMLp/dIcE+Qje3CbKh+p49ay/hX0Fyy7TBD851Y959HtZzhZXzoNOLeZQ6PenoY0nrZcZdC6BmDTMOxgJzcNNlvYLQQ/ZWmnOTMPUspveAXbnvYthyGZCjiMSeLbQMkBHO5XwOUm/sMJ4GWIM7vPpIHArVkCMXwTLOAnnGMowB0E5CDA+eNBPXRWsuXkNvkN+S25S/rJS4JfmCc8JJQJDwvz2UyC9FapSJotz5XfLc+TH5LL5Ifl+fJ75YXyX8vl8iI2pyA/4viKo93xVcd+x784vuY46BhwDFLRJ4rgrHB+0FnpfMRZ5XxUy9ZytFwtT/tvrUvr1n6o/Y92Wbui/Uy7ql3Tfq71ar/UbmgvuCyute5Puze5P+Nudn/W/ffuLe5/cG91f869zf15Nxszff8fJK4/0i5oP35FMX4/5DTC1ELH1ELH1ELH1EJnq3HZGle8kbrN1G2jbid1rdTtoa6duoNQ/ggfo+4kdWeoO09dN3UXqbtC3XXq+kASEO5HsCmA3dxEFOqoZiIh6lKpy6KuAGQRsdV5pIi6EurmgjwgUk5dBXVLqKuhbiV1ddQ1ULeWuibqNlG3hbrt1LVQ10bdXur2U9dB3RHqjlN3irqz1HVS10PdJequUtdL3U3q7lB3D2QYCbSHJtAemkB7aGyPKFv9J9AeGlufJ9AeGtsLzdbDC7SHJtAemkB7aGzvHFsFL7Baap7PMM9kvFZzGK/R7MVY8xYcjj9XMd4sxWTnJxLOSSC93YqDgzdGQ/0tzA1Meo7BmFEognMhJ/PtfaHlqGUzVYWdMIvwKttC0kb2kv2kgxwhx8kpcpZ0kh5yiVwlveQmuUPuCUSwCqrgE8JCVMgRYsI0YaYwWyil2miBsEioFJYJy4VVQr2wRlgnbBCaha3CDmGXsFvYJxwQDglHhRPCaeGc0CVcEC4L14Qbwi3hrjAgiqJddIkBMSJmiHniFHG6OEssFueIZeJCcbFYJVaLK8RacbXYKK4XN4qbxW3iTrFV3CO2iwfFw+Ix8aR4RjwvdosXxSvidbFPvC32S0iSJUXySCEpVcqSCqSpVE8WSSXSXGm+VC5VSEukGmmlVCc1SGulJmmTtEXaLrVIbdJeab/UIR2RjkunpLNSp9QjXZKuSr3STemOdE8mslVWZZ8clqNyjhyTp8kz5dlyKdW6C6ierZSXycvlVXK9vEZeJ2+Qm+Wt8g55l7xb3icfkA/JR+UT8mn5nNwlX5Avy9fkG/It+a48YBEtdovLErBELBmWPMsUy3TLLEuxZY6lzLLQsthSZam2rLDUWlZbGod3MLyTQcxXNsP51SQbKLBuWN+H9jGAcA+HvraYr9/nK6T7DIp+qww/WwLWPSNYA43/FyDf/cV3D/D12UsB4rEpY/gD+y8RxA3Bvgrca4qhBb7lu9pgvyl+09gx1HcwfMKg8P2pA3CO1Ms/gW9hnwR+C4T1b8DJz6iAVeYYYsV3PBDIGf1enXcA/lb4CmKl72SzGDnG97kOwo7pAbipVd+zB6FgeKvv/lxggkAhnwYevuuZ73uC3CCPmUoHUkH4yux1wP8ywGcnShkjn+MoY+RzPCXO5zHi/Ioor6P0dgOE+2ARP3kFds9h2AGD359AVuO+emWyGi+ZE5LDCUjd6ydj8fV0jLKIT3t8DHluw+48fC+BrPJTZ3g84cxmfZ8WnEJA+A5pgPxUDgJnaui7pbmeeQ5gXM0VeJ7zk5svjf0V32Otn6nxAEC+D56fafDzVy51cbk6uVms8e7zJLQvTtAs6ooRv5GYzXqxXg7rf1VROusVrUhsF0wcyiUyMxeOUQsim4ayFrXSPvtVLNN++Ty8kva9D+BOfJsEyExqNzSSXdQ2uCKItP2fK6wQ2oU+2nZPo230BnEvbYdvSCpta9mpzgJSkW/4vjN2djLtq4pr2Q0ipI/1OslRhqN+gZ1W309xQlPvQgE2gipEmWVIy5LZWtegZ34CJY3gaAKOQ7CihHPMQx9P6Ecr6wuP6wfnGM+Pa6zfjG8PZo0TD8ZRPooj3o/x05Jx37Tk3MePDuC4f1r2D868XzziOIrvm5Yt90lLDRujGNePhcAxbn6wFI7rx2xLZHw/yNH7+UEuAMf9y2XhwA4Tx1jlcn0Ex8eRiDwohFJR1vD9EFj6B/aW1pLm4drymKm29I2qLWP4YJsiXKc9gpXsHglLRKQaQ2oYlKk/V+QNLJYMx1US02ixwRWviYyOruVlYstwLf+1+Lf3qeW14GeXHipb0+gZFeohxiHKeqgbxiiBkX5sGcOPzbwExtEUtaw3KtTqfsTGSP0Qx/ZhjqoJlKIpNwQyZm6M4YO8hc1XyrfBhz3STbYfC3wIMDkQlEn7kGf4wPrMcT7QdArr2S5e2hsbpN99TN5IW6P/cpxHQeWO8luUpP67+u8oWYtoaSii9WkvoqjL6rKiDPcO9z+hTPq973VajduDSrT/0V5Ac2FN7vthTe5iWJP7AViTW8H2D+I26tgo7H767EBsjS7GtA02rdFFE1iji0et0UUTWKOLE6zRxfoaXaSv0UX6Gl08ao0u0tfo4lFrdNEYa3QxGUDYtEYXCQHqmGxSeRu1RhcJxbBGF86209foYqGKPo01ulhYTZ+N1PE1ulhfo4tGrdFFAtvzx9foInaWmGmNLh61RheNsUb3jbW3jOdPce3t67WudjKjYF+dfFj2IruKRPtiNiI22f2xgkcICalCllAgTBVmCEVCCbVy5wvlQoWwRKgRVgp1QoOwVmgSNglbhO1Ci9Am7BX2Cx3CEeG4cEo4K3QKPcIl4arQK9wU7gj3RCJaRVX0iWExKuaIMWopzxRni6XiPHGBuEisFJeJy8VVYr24RlxHLehmcau4Q9wl7hb3iQfEQ+JR8YR4WjwndokXxMviNfGGeEu8Kw5IomSXXFJAikgZUp40RZouzZKKpTlSmbRQWixVSdXSCqlWWi01SuuljdJmaZu0U2qV9kjt0kHpsHRMOimdkc5L3dJF6Yp0XeqTbkv9MpJlWZE9ckhOlbPkAnmqPEMuon0DqrvlcrlCXiLXyCvlOrlBXis3yZtoG7NdbpHb5L3yfrlDPiIfl0/JZ+VOuUe+JF+Ve+Wb8h35noVYrBbV4rOELdRis8Qs0ywzLbMtpZZ5lgWWRZZKyzLLcssqS71ljWWdZYOl2bLVssOyy7Lbss9ywHLIctRywnLacs7SZblguWy5ZrlhuWW5axmwilY7bYAC1og1w5pnnWKdbp1lLbbOsZZZF1oXW6us1dYV1lrramujdb11o3WzdZt1p7XVusfabj1oPWw9Zj1pPWM9b+22XrResV639llvW/ttyCbbFJvHFrKl2rJsBbapthm2IluJba5tvq3cVmFbYquBXe0NtrW2Jtsm2xbbdluLrc2217bf1mE7YjtuO2U7a+u09dgu2a7aem03bXds94b70HBaOu9Dw173odOl4KQPBP1j2BfPVn8y/IsAYWRikJ94AOeG8DOg+KgD3J01dL7T35vo/OZA6M0j6M0PQm9+EFbNYxvQNwCEM6kGPwf+wAlO+FMA4SvYf5+QntB/L9DhDCs+gjLoBroKFDgPAfZg4kF+nhA/wwoo/Ez5wa7x0sXP0dJHX2AkCfHbFyFE81jgPZ6r/Kz8DwAPnOM/yE+g4ydiPQkQYoj4+bxwUol5TIifrjKCDuMEg38XF384ZQ/O6sEIRnrM44Uv8/Mc4MwUBGOrCHJ1EG6f0k/Z4qNQXzVkQx834qMynzaVC7/d+BcmOj9TNG7ECMF5RfrZYulAgbdoyiuiJyrfRPQE5ZuQniDchOl9jeh/sHrK7z94BiCc7zMI5wnyU4HQj03yxs8fTFQfE/kTVy4DvwL6ZOtjgnr3qurXBOrRH6q+JNRvieRhIvlpSheB9TdsZS2FUaDz2ZJE8u8EOj91EM4/Q/zUWD4a/QOAcDYqAiuOnx4j8FPKlsBbOBd7jFHeaXHlYtJ7BHwm/HweOK8KvTSePwKMAQswmktgzBXDCcZjjNk3AHyN6lGCcpzsiGzie//4mVFsPJagOdTxM6OGxmOxPh5LUC0S0GrqGqlbD7F+jWd8AbJ7ncNwxyxbi8VX930UoNmx+6b52jEMd9LmJeDDuo+Ml3GS4dVmiXgn4684vCaN79GYMg73kO/8C8ZPhteyjfeFiIZWsbE1bWR4LVvib155SJNNjYSMFXYY1gdPLG6vNE2SaQ0khr3UQyshx//ylUjBZHOP6GtRwxTPmdAXv09ZGFplGaF4bMLfiaYVl6n097RJ5fcrD/UPIR2vLq3SiJWmUUqZiYqoRp3Y95OXz9dXlt+Q/lcvEW/kyB9aH7zy737f5f5/R0++Ydu9NvX3DdtuhHP3u08hiyeGFPTeN1ZUshWVlvWWjZbNlm2WnZZWyx5Lu+Wg5bDlmOWk5YzlvKXbctFyxXLd0me5bem3IqtsVawea8iaas2yFlinWmdYi6wl1rnW+dZya4V1ibXGutJaZ22wrrU2WTdZt1i3W1usbda91v3WDusR63HrKetZa6e1x3rJetXaa71pvWO9ZyM2q021+WxhW9SWY4vZptlm2mbbSm3zbAtsi2yVtmW25bZVtnrbGts62wZbs22rbYdtl223bZ/tgO2Q7ajthO207Zyty3bBdtl2zXbDdst21zZgF+12u8sesEfsGfY8+xT7dPsse7F9jr3MvtC+2F5lr7avsNfaV9sb7evtG+2b7dvsO+2t9j32dvtB+2H7MftJ+xn7eXu3/aL9iv26vc9+297vQA6Z9pg9jpAj1ZHlKHBMdcxwFDlKHHMd8x3ljgrHEkeNY6WjztHgWOtocmxybHFsd7Q42hx7HfsdHY4jjuOOU46zjk5Hj+OS46qj13HTccdxTyGKVVEVnxJWokqOElOmKTOV2UqpMk9ZoCxSKpVlynJllVKvrFHWKRuUZmWrskPZpexW9ikHlEPKUeWEclo5p3QpF5TLyjXlhnJLuasMOEWn3elyBpwRZ4YzzznFOd05y1nsnOMscy50LnZWOaudK5y1ztXORud650bnZuc2505nq3OPs9150HnYecx50nnGed7Z7bzovOK87uxz3nb2q0iVVUX1qCE1Vc1SC9Sp6gy1SC1R56rz1XK1Ql2i1qgr1Tq1QV2rNqmb1C3qdrVFbVP3qvvVDvWIelw9pZ5VO9Ue9ZJ6Ve1Vb6p31Hsa0ayaqvm0sBbVcrSYNk2bqc3WSrV52gJtkVapLdOWa6u0em2Ntk7boDVrW7Ud2i5tt7ZPO6Ad0o5qJ7TT2jmtS7ugXdauaTe0W9pdbcAluuwulyvgirgyXHmuKa7prlmuYtccV5lroWuxq8pV7VrhqnWtdjW61rs2uja7trl2ulpde1ztroOuw65jrpOuM67zrm7XRdcV13VXn+u2q9+N3LJbcXvcIXeqO8td4J7qnuEucpe457rnu8vdFe4l7hr3Snedu8G91t3k3uTe4t7ubnG3ufe697v5WR5oaJSGjxHpOJzZj+sA8rE+Pu4K42B8naB+VwXcEoDhJiwMqzsRP+Edxjb18T1+dwbcCYL5mkQ+jgrjonxMUjCNT+qjTHxsjd87y09I5+f6Xzfh5YZv+jhYNUB+k8gJA9fPhYfxQKwB5ZNGrPR7Q3YaceBjg/h9wPm9BKHzdaNwBj2G8VJ02PR2hwnnp23D3R98hG0S8eQjcjBiye9Y0O8x2W7ijJo4+c0jF0z4TBMn3OcwmA90fj8Iv4nip0ZsB+G0erjhYCjt801pn58g7RC6fhfEDhPORyl5Djw4ybTzewKKDd84jmGNLeYUuJOK31Ksx+2MCYecYecpDOc83K/MbyPg53LrNxOcNvkPko92mlLRZsL5SCm/sQXO0+e3PuuS3GSSZL6OtQggSDji5+/DeLUu8/z+F35v000jB9ACE2etiRNqB7+/GcNJ7Iif4z/VlPMchzsGMB+LbjZJyG6TLO02ZEm/qZrLUrMhReINE/42U2lCDFErvIUaJJYYuH5SOpy+juca5c5X9Qr/auD6el7VJEuvB+dk69EEOPmZSuPUow6oR/2T4dQlmd901W7gpMskyWtHl5HsRnakr92WgqPLaHBpXGm+OKI0WeibxvATvSZ+/vm1MnwHA9z3pN/wwe9+4jUdcobv0UFcD/Nbon5mwrn+5LoCWo1JtB0TD/0P23ZMvEV4PfT866G9//x0MsSH3zLG7+WlbTE7/wvuv0B8thTa4sFBwOEmMuFZAycQW/Q1o6QGoYz4/WJ6WfOby2A+GvGc5Ht6oLz4jWZ6jYvot2mgYQvhEZPUgVSLAUPqhGnsxo0RUjfxFqHT8FMPfZlJBrYYecVLlpedlGdIvsjnN7n0cg32jCnnt5pynt+UHK9tYAZW8hm4uA54zNqG1yOocaJs4EK1KUXmuslDzzLlEqRoRC4lCv2jptDj7DpxkYELJ+LkE6SO77uSVhm4+N9xUsclhOuixQauz+PzWrx+krLEWxO4z47fH6nfbcdTzXcj8Rn/Rj3cjqH7IDmu63m+oubv4zhLTJxfNnGyFBFknciMtqPf0Y/KYF77Yep7kOySG2yPmG5qqbZ92LY87raWBv2+liAamtVGsMuolrrVEEusz2rLaDN9bkMi2gnlIVDdRlA7xQ/qLcwx+jwJ+SGh8/TZDe0zW5/ARqPQHwcMNyftonArUoRpb6xwnPwKRzuxW+2q3WcP26P2HHvMPs0+0z7bXmqfZ19gX2SvtC+zL7evstfb19jX2TfYm+1b7Tvsu+y77fvsB+yH7EftJ+yn7efsXfYL9sv2a/Yb9lv2u/YBh+iwO1yOgCPiyHDkOaY4pjtmOYodcxxljoWOxY4qR7VjhaPWsdrR6Fjv2OjY7Njm2OlodexxtDsOOg47jjlOOs44zju6HRcdVxzXHX2O245+BSmyoigeJaSkKllKgTJVmaEUKSXKXGW+Uq5UKEuUGmWlUqc0KGuVJmWTskXZrrQobcpeZb/SoRxRjiunlLNKp9KjXFKuKr3KTeWOcs9JnFan6vQ5w86oM8cZc05zznTOdpY65zkXOBc5K53LnMudq5z1zjXOdc4NzmbnVucO5y7nbuc+5wHnIedR5wnnaec5Z5fzgvOy85rzhvOW865zQBVVu+pSA2pEzVDz1CnqdHWWWqzOUcvUhepitUqtVleotepqtVFdr25UN6vb1J1qq7pHbVcPqofVY+pJ9Yx6Xu1WL6pX1Otqn3pb7deQJmuK5tFCWqqWpRVoU7UZGttrMVebr5VrFdoSrUZbqdVpDdparUnbpG3RtmstWpu2V9uvdWhHtOPaKe2s1qn1aJe0q1qvdlO7o91zEZfVpbp8rrAr6spxxVzTXDNds12lrnmuBa5FrkrXMtdy1ypXvWuNa51rg6vZtdW1w7XLtdu1z3XAdch11HXCddp1ztXluuC67LrmuuG65brrGnCLbrvb5Q64I+4Md557inu6e5a72D3HXeZe6F7srnJXu1e4a92r3Y3u9e6N7s3ube6d7lb3Hne7+6D7sPuY+6T7jPu8u9t90X3Ffd3d577t7vcgj+xRPB5PyJPqyfIUeKZ6ZniKPCWeuZ75nnJPhWeJp8az0lPnafCs9TR5Nnm2eLZ7Wjxtnr2e/Z4OzxHPcc8pz1lPp6fHc8lz1dPruem547nnJV6rV/X6vGFv1JvjjXmneWd6Z3tLvfO8C7yLvJXeZd7l3lXeeu8a7zrvBm+zd6t3h3eXd7d3n/eA95D3qPeE97T3nLfLe8F72XvNe8N7y3vXO+ATfXafyxfwRXwZvjzfFN903yxfsW+Or8y30LfYV+Wr9q3w1fpW+xp9630bfZt923w7fa2+Pb5230HfYd8x30nfGd95X7fvou+K77qvz3fb1+9Hftmv+D3+kD/Vn+Uv8E/1z/AX+Uv8c/3z/eX+Cv8Sf41/pb/O3+Bf62/yb/Jv8W/3t/jb/Hv9+/0d/iP+4/5T/rP+Tn+P/5L/qr/Xf9N/x38vQALWgBrwBcKBaCAnEAtMC8wMzA6UBuYFFgQWBSoDywLLA6sC9YE1gXWBDYHmwNbAjsCuwO7AvsCBwKHA0cCJwOnAuUBX4ELgcuBa4EbgVuBuYCAoBu1BVzAQjAQzgnnBKcHpwVnB4uCcYFlwYXBxsCpYHVwRrA2uDjYG1wc3BjcHtwV3BluDe4LtwYPBw8FjwZPBM8Hzwe7gxeCV4PVgX/B2sD+EQnJICXlCoVBqKCtUEJoamhEqCpWE5obmh8pDFaEloZrQylBdqCG0NtQU2hTaEtoeagm1hfaG9oc6QkdCx0OnQmdDnaGe0KXQ1VBv6GboTuheEkmyJqlJvqRwUjQpJymWNC1pZtLspNKkeUkLkhYlVSYtS1qetCqpPmlN0rqkDUlsRxZYCdxuEMEOEGEFG1zXhgXoJ+i3ncI6Rb1nDuvt9Pu3YY0jgtWW5OhA7VBvk1uZZlzilFrDB9TJ+HV7lI9FVho83ObD88DP2SY/+Q2zUfgK7FE+fqTbiLOMVPDYSjDyJW40UqrbtfwtQsPWGO9vcxtOhN6RbidBrxt9aWANixuLj36LK1hm4ncMKExnb7m9aA6R56F+Z/i4kCxmPugrR+Mg5neEcusTelzcDjbnaiKo3w0eD8HatliN2EoNxld4P9vBOSKNwGOB0UPpplFGuv3NORfF4aaVynp/QDSVxaE4WDka4pApryoNmeFlpN/Yy3vmB00SBXHjEkLlrXJYTkBWeRzIeYh/KUjaIVOOmfHNphzgklMEZS3Dt3dNNYL3kQ5wuiEP+g3t7SZJToDrklM7GjfHh8utXrM43jE6Z8iugbmsn8ag3t+oMuVq7WjcnJP6jfFc/j8Fkv9fo3MgUV6Z05sQN5WCGReaIN84vcUUNxPOJUHvAZqhqUbg5VC+xeAbHzuD+st7fbqM1ZgkQYUQe0ypg76xEGUykyilPOdxOfCYc34CuT0Cb4e0dzGo6x85ToZ5WZveJsLNX42IubmsTeX4R4Ev0uNWPUH5mTDO/dS1TSeXk4HjbCyAQVpDGfQwmLDuTwB/Nf6Yv6XSePy+0jIB3OwPWcdws5aOx81lYc6rRPKj03nbBO2jwPXbQhNluglfGJ9qgyLC+n6uYwUC9ZGfyQOjM6jDpLf7oI7wEcyfGbHV9YPZ9oB4yqArhrSoUZel0+BnGYN85FFvHVoGukbWZX2MbBPnZK3hiNo9HfxsM+VPjSlXTRpVUKA+KoxfzwFudazWQ6dvbaB/rLCrxALWiAzj41Iz011kJYMWODtIrgJthoAO91TLMHrL2249r/aO1q7mXBLOgAxcgFiZcYgn/5brzPhYmf2U4SQcdA38N7dc49b0+Nqqa3V+97hJq4+ve7n9oOMXTaWw2YSvga/MraEVzp/ohRMpTHkiNvEcMGRPtzNXjk6FbjMsHq1jR9QvXiO4VXDUBHm5w1ikGAb5ScRjhkDHEZDAo0YrqfOXglwd5SGCn7yeQvul74wyQX2mgcNy3bdKVi8gPzugljXwFhni6TJsex6KBPuLxJNA8UCd5eOYfG5gFm+zoNYsN9ovPuujzw1wC3MLxPA0SxcOAeRzY1X8W9DedUZM9PSuNPJWmmNInT4Cft3oNZjzSh975TOLpUa9HlGCptym8mOjX20AHl5zFxuahKeFz3Dota8ZakS3SW8sA/sZ6oV4w5AWrvH4TIYue2bLiksdP6NsNbQLU/XWoQukrgvpfQ29v2C2P7eB5m/SNcAwP20FjDzk0psz2jo14zrPSoB9IHVwmotZ8nW7un+0ThhRp1qMEh+DzvEreg1tgnJvgza6baRFl+hbfRyf5wnkOZW6UTg5NQAnjAC+icccJBz6hrxnmggfwxrn82p9prztm0APIgHONZjeFzbh8RY+1SpdJpuzC2r3cLpG2J/rGAWfjWvLEvCYWzSeIh4WzSuGr9PxyqFaqaf3QUhvFKTiQYB34a3VsIfHsEz4rPZlUxwuQ7rirVmY4eM9cb2vbcJHWC9xPRddw/wAYl4N8FkIq8oIRbeQec8LtKJYaOS53t8/buglHS9mZ6CJnwVt2QywWtcJhh1lLut2k1bZpNcmBj1GHee1ktcjLns8r8wjJCPGSaqM9Or67W/wxaG6yfXhCJ0P/vCc10NMgbTvAK0YMjSkUAkh9oM/F4HSpmvy2qFWnlsIaDt8dRUoCwHy0Y+1AFfwcgFYxusFtyvYamG9LevmfXDwrdn4VrdCdxuakMuPeTxB11Hmnt1/gv22DkoExeUYL+tMo0RG9LtNVoQeOq8LnMLGOgjKRRbYg8tuGE+DG8b/An0YbUAz0Gb6vwh9HrGzptkN4x9AX6H/H0RfQ99AlegY+g5air6PLqAPof9Fv0BPoV9SvdmA+rGA1mIZP4A24s/iv0cH8D/hHvR1fBn/HP1afEKsRS+JX5ZkNCjlSnn4Ufmz8nfwUvm78im8Tf6+3IV3yBcsNtxmUSxh3GmJWtLxTy1ZlvX4Z7b19iCBGTjS43A7PORHDr8jTH7suOL4Jfmp8pTyHPmlctcpCWFnqjNVyGOzBUK+8wHnA8JUJ/0X/oLmCLYuh3kpaiGhvME7CD9w6IEpiEyZhhTS6ZjnWOBY5Kh0LHMsd6xy1DvWONY5NjiaHVsdOxy7HLsd+xwHHIccRx0nHKcd5xxdjguOy45rjhuOW467jgFFVOyKSwkoESVDyVOmKNOVWUqxMkcpUxYqi5UqpVpZodQqq5VGZb2yUdmsbFN2Kq3KHqVdOagcVo4pJ5UzynmlW7moXFGuK33KbaXfiZyyU3F6nCGapixnAU3HDGeRs8Q51znfWe6scC5x1jhXOuucDc61zibnJucW53Zni7PNude539nhPOI87jzlPOvsdPY4LzmvOnudN513nPdUolpVVfWpYTWq5qgxdZo6U52tlqrz1AXqIrVSXaYuV1ep9eoadZ26QW1Wt6o71F3qbnWfekA9pB5VT6in1XNql3pBvaxeU2+ot9S76oAmanbNpQW0iJah5WlTtOnaLK1Ym6OVaQu1xVqVVq2t0Gq11Vqjtl7bqG3Wtmk7tVZtj9auHdQOa8e0k9oZ7bzWrV3UrmjXtT7tttbvQi7Zpbg8rpAr1ZXlKnBNdc1wFblKXHNd813lrgrXEleNa6WrztXgWutqcm1ybXFtd7W42lx7XftdHa4jruOuU66zrk5Xj+uS66qr13XTdcd1z03cVrfq9rnD7qg7xx1zT3PPdM92l7rnuRe4F7kr3cvcy92r3PXuNe517g3uZvdW9w73Lvdu9z73Afch91H3Cfdp9zl3l/uC+7L7mvuG+5b7rnvAI3rsHpcn4Il4Mjx5nime6Z5ZnmLPHE+ZZ6FnsafKU+1Z4an1rPY0etZ7Nno2e7Z5dnpaPXs87Z6DnsOeY56TnjOe855uz0XPFc91T5/ntqffi7yyV/F6vCFvqjfLW+Cd6p3hLfKWeOd653vLvRXeJd4a70pvnbfBu9bb5N3k3eLd7m3xtnn3evd7O7xHvMe9p7xnvZ3eHu8l71Vvr/em9473no/4rD7V5/OFfVFfji/mm+ab6ZvtK/XN8y3wLfJV+pb5lvtW+ep9a3zrfBt8zb6tvh2+Xb7dvn2+A75DvqO+E77TvnO+Lt8F32XfNd8N3y3fXd+AX/Tb/S5/wB/xZ/jz/FP80/2z/MX+Of4y/0L/Yn+Vv9q/wl/rX+1v9K/3b/Rv9m/z7/S3+vf42/0H/Yf9x/wn/Wf85/3d/ov+K/7r/j7/bX9/AAXkgBLwBEKB1EBWoCAwNTAjUBQoCcwNzA+UByoCSwI1gZWBukBDYG2gKbApsCWwPdASaAvsDewPdASOBI4HTgXOBjoDPYFLgauB3sDNwJ3AvSAJWoNq0BcMB6PBnGAsOC04Mzg7WBqcF1wQXBSsDC4LLg+uCtYH1wTXBTcEm4NbgzuCu4K7g/uCB4KHgkeDJ4Kng+eCXcELwcvBa8EbwVvBu8GBkBiyh1yhQCgSygjlhaaEpodmhYpDc0JloYWhxaGqUHVoRag2tDrUGFof2hjaHNoW2hlqDe0JtYcOhg6HjoVOhs6Ezoe6QxdDV0LXQ32h26H+JJQkJylJnqRQUmpSVlJB0tSkGUlFSSVJc5PmJ5UnVSQtSapJWplUl9SQtDapKWlT0pak7UktSW1Je5P2J3UkHUk6nnQq6WxSZ1JP0qWkq0m9STeT7iTdC5OwNayGfeFwOBrOCcfC08Izw7PDpeF54QXhReHK8LLw8vCqcH14TXhdeEO4Obw1vCO8K7w7vC98IHwofDR8Inw6fC7cFb4Qvhy+Fr4RvhW+Gx5IFpPtya7kQHIkOSM5L3lK8vTkWcnFyXOSy5IXJi9OrkquTl6RXJu8OrkxeX3yxuTNyduSdya3Ju9Jbk8+mHw4+VjyyeQzyeeTu5MvJl9Jvp7cl3w7uT+CInJEiXgioUhqJCtSEJkamREpipRE5kbmR8ojFZElkZrIykhdpCGyNtIU2RTZEtkeaYm0RfZG9kc6IkcixyOnImcjnZGeyKXI1Uhv5GbkTuReCkmxpqgpvpRwSjQlJyWWMi1lZsrslNKUeSkLUhalVKYsS1mesiqlPmVNyrqUDSnNKVtTdqTsStmdsi/lQMqhlKMpJ1JOp5xL6Uq5kHI55VrKjZRbKXdTBlLFVHuqKzWQGknNSM1LnZI6PXVWanHqnNSy1IWpi1OrUqtTV6TWpq5ObUxdn7oxdXPqttSdqa2pe1LbUw+mHk49lnoy9Uzq+dTu1IupV1Kvp/al3k7tT0NpcpqS5kkLpaWmZaUVpE1Nm5FWlFaSNjdtflp5WkXakrSatJVpdWkNaWvTmtI2pW1J257WktaWtjdtf1pH2pG042mn0s6mdab1pF1Ku5rWm3Yz7U7avSiJWqNq1BcNR6PRnGgsOi06Mzo7WhqdF10QXRStjC6LLo+uitZH10TXRTdEm6Nbozuiu6K7o/uiB6KHokejJ6Kno+eiXdEL0cvRa9Eb0VvRu9GBdDHdnu5KD6RH0jPS89KnpE9Pn5VenD4nvSx9Yfri9Kr06vQV6bXpq9Mb09enb0zfnL4tfWd6a/qe9Pb0g+mH04+ln0w/k34+vTv9YvqV9Ovpfem30/szUIacoWR4MkIZqRlZGQUZUzNmZBRllGTMzZifUZ5RkbEkoyZjZUZdRkPG2oymjE0ZWzK2Z7RktGXszdif0ZFxJON4xqmMsxmdGT0ZlzKuZvRm3My4k3Evk2RaM9VMX2Y4M5qZkxnLnJY5M3N2ZmnmvMwFmYsyKzOXZS7PXJVZn7kmc13mhszmzK2ZOzJ3Ze7O3Jd5IPNQ5tHME5mnM89ldmVeyLyceS3zRuatzLuZA1lilj3LlRXIimRlZOVlTcmanjUrqzhrTlZZ1sKsxVlVWdVZK7Jqs1ZnNWatz9qYtTlrW9bOrNasPVntWQezDmcdyzqZdSbrfFZ31sWsK1nXs/qybmf1Z6NsOVvJ9mSHslOzs7ILsqdmz8guyi7Jnps9P7s8uyJ7SXZN9srsuuyG7LXZTdmbsrdkb89uyW7L3pu9P7sj+0j28exT2WezO7N7si9lX83uzb6ZfSf7Xg7JseaoOb6ccE40JycnljMtZ2bO7JzSnHk5C3IW5VTmLMtZnrMqpz5nTc66nA05zTlbc3bk7MrZnbMv50DOoZyjOSdyTuecy+nKuZBzOedazo2cWzl3cwZyxVx7ris3kBvJzcjNy52SOz13Vm5x7pzcstyFuYtzq3Krc1fk1uauzm3MXZ+7MXdz7rbcnbmtuXty23MP5h7OPZZ7MvdM7vnc7tyLuVdyr+f25d7O7c9DeXKekufJC+Wl5mXlFeRNzZuRV5RXkjc3b35eeV5F3pK8mryVeXV5DXlr85ryNuVtydue15LXlrc3b39eR96RvON5p/LO5nXm9eRdyrua15t3M+9O3r18km/NV/N9+eH8aH5Ofix/Wv7M/Nn5pfnz8hfkL8qvzF+Wvzx/VX59/pr8dfkb8pvzt+bvyN+Vvzt/X/6B/EP5R/NP5J/OP5fflX8h/3L+tfwb+bfy7+YPFIgF9gJXQaAgUpBRkFcwpWB6wayC4oI5BWUFCwsWF1QVVBesKKgtWF3QWLC+YGPB5oJtBTsLWgv2FLQXHCw4XHCs4GTBmYLzBd0FFwuuFFwv6Cu4XdBfiArlQqXQUxgqTC3MKiwonFo4o7CosKRwbuH8wvLCisIlhTWFKwvrChsK1xY2FW4q3FK4vbClsK1wb+H+wo7CI4XHC08Vni3sLOwpvFR4tbC38GbhncJ7MRKzxtSYLxaORWM5sVhsWmxmbHasNDYvtiC2KFYZWxZbHlsVq4+tia2LbYg1x7bGdsR2xXbH9sUOxA7FjsZOxE7HzsW6Yhdil2PXYjdit2J3YwMPiA/YH3A9EHggQvsZHxEzKYT1iqhD+DqDg++iPY8wuxsRFwx+eiSOboqdMHqRPhLHu+D2xt4BD+CfH8Z3i/8IffpHRuKkQJZYj3AwbySOG8Wvs5Gewd+x8S0THpOeZz7E4Y1S2TCPGY/Jmwx+E76TneGJuwffRGGz8ASFpwe+zFIt/wjGk7ZS2MBwHENPMrolz6AznNNxt/gL5tvAL0fi1B/gHxTBnzzIT5G9lbKNcMU2I1zp/wH/70bjsilceTjc4bJ4biQ+VBaDj43CO6QdgF+i8Ofys5T/UeY/CUslFG9DbxmJU/5zpvgM45TnNyb+3xj88idNcR7G7ycPg38/Cr8f/+9G4bukDxj8Jny39HmD34S/VUql8DMszmYcDcrvGQsnBez2zyH5NOPgZzy+Xfwr2vufNbh3JI5j4rOGHHIc/E/IL33cJOcfN/H/rYl/GMfL2a2mwtzBT47Ex+H/lonfwGPy59lImF5fXns8LLJdNpde7obyZWfV9gIeE785lF4qt3OH0x6WHzH4pc8b/Awf4jdw8glxHoWW0Ti6CTfe3tT5f8Z8AP97pWcQG9d/cSRO+fMMfnZzLucnTumdDI7GaXz+x1ReBv4vjAf/y2DFSJz6+dkhP804fo/wfeqnMLhmFL5TfBD0xu9G4b+QahgcuD0Sp2ncbEqvgfeKSylPDuzl/7mUPqQHcIa0BEabXAxCW7BzkO1pmi+KQzrNjCfSn5yOGti3nI4aBk6ZdNGSkbiuu7gOGaLzOP+dCU8zyovdyauXUYfl7Sad/HaTri4y0YsMul6mIZNODo2jY+eLp0xpN+HSY2PhNO3dpjzZMJQnJCy3GjrTwGm4F006cxinPKKJXzTxN5r4Gw1+Xf+3jMSH2+XpI/EhPT94eiQ+rOebR+LjxKfYFJ/iCcQ/Ab8eZ2kkPhxn/0ic6oFDJp1v4LsZPqzzDXwXhKXzm/DdDB/iN+H3s2G6DHxw5gT420bhu+C2yaH4ZLzq+NSOxNE1yyNQl98yEh9q71iZjonnj8SHvh2N4xQWN70NNeP82+9B/phw9EO4R4S3rWb8jnyW4tVx+K8Bf3o0jvtYHdHtQxNO29/PjI3z9nrgOwnwH42JRwZ+PiY+Bj/Tq8PhmnD54THxxLbBSzBn8sJIfHxbgvKkj8THsSWaDX4Dv58t8fIoPDG/tMCwJUx4AhsAXYJbWKFNR71MP/A2nbaDy9Fwmw56Y9w2fWT7rrcX+UPtBcfH4f+uif+79+XvYHI4rLvODrVH48cHx1gfR2+/lkN/JxF/A9xne9PAh+2TdyDDPjHw/XBfQBxO26kf0nKZAv6bcKoPvWzGLA5P3M8a054hTvlvDPvHwGl5fcdUdsM4/n+W0mEbyYRTnhdN/C8a/jMbCf104Acj8aE46DJs4Oa+3uEJ9PsamS09zD+MU5shfTg+Jpz7j4sHTw75r+NDfrqG8RjgQ/w9Jv4egx90tc4PeOL4vP3/t/f94U1k16Gj0Q8LY1gjy7Isy7Isy7IsybIsy7Isy7Isa12WUpdHWEKJQyklhBI/wrLEcSllCUt41HGIlyXE4SMOZQnlOYRSlxDK47GEUEJZyrqUpdRxvISlfF6W9TrE4bEsa97MuWPNGUljpAe0fV/9xx0fDmfOPffcc88959yZEZInCovHk2ktVDSe5OFJ6D+P6D//hPTVkNcjeCKmjYVJjEp9DZ57QnA0Rv2CEJa8z/qxifgWw4rOxDDhOf5ICEd5dgph5t4Q4sPDj8kr2d8uwjB1m+UpsXD59UJqIq5OZ2N4SdOjX7JXiCEn4DsTsFiMLQ7LS0TgbyaGFaWJYdkHiWG5LyGsUpQkggW5wG7IBa6SXED2A4qPh9lRk1rHqPy/87kADzN9Idl4mOE5AjQhaiKnGB0/h/DGGPz70r9mrj8aZ2sjf0SzfvhHn74B9rOMx7O/EUPwj903PxTCk+fUssxH02NgnaKQ4nPYP6AEOSwTY3xIRXNY6IvL+8Y72L0A4t6j43/K0su0LOdxI/iNHyC/wcO/L2evJB5DsFiMJDEpWEou72PxJO8Tw0fj8zlCOJq7KYQwVyPi6lQ8HK0RfUEIP7be+BkhzOUvHD0PT+QvQI9ghqYJaLYJ4ahP8AnhqAw/EMLRMZYJYYZnBcXXx6Jw1M4/FsKMPexFfoaH97O/dhbNZXj4cblAtxDm4vafoLwA4Gh8/mshLFrvmnSNROMEgMH2dIoXkc3/N2TzP6ai+z6L5+Ahxe0offPjY0IcQ2J6Zm9NKYbk4rSV7N4drTNkPp4exXVkX9sgfx2txygsGheJrF9mLfBxEYJJnMbEEn9PcXEaB0MsxPiQz1N8XMTCWbIfUxO1IwzvlldT0ToSgidqTcEYeKLWVBoDk731ebSPPy/Yx2PWkeT9NPYX4rh9loeZ2GYRH1fzMLMXf56n52FGh2/w64iHU62zMXmZjLdzDIvkdOL2fx7Z//mo/T+ujq2IgVPM8cXlUTTz8vAwbUuj+XHxsKRHcYrvF8H7Fcj/8DBjk+CNuVoZgUlt7RsI/40JPNmjozHAP1L8eQfU7h7NFcIx9G8j+gZE3yCkZ3z7bIqPAYxoj9AIYSbOYeOTiZgHw19OBDMxQy3Fxwy5FB9L1CF8XhT/uHn3CeFJcvx3+Hnk4UnoP0D0UZjJ0Y5H87UXeJhZC8eRX4rCXP12lK/rMnr7K7THWYXwJH4vMf94P7aE82NvID/2RtSP7ZY/j+zh11RsDDlXCDM+aoinl0mR/VxC9nOJp5cfQPRv8fRcTDJXCD/23K1ACD92f4/EwCmepzy2XlEqhLkzDi867/AKzjugHsKed3D0qZ5fZCmk/L6D4N2KV6jovoNhtmZOtYOuoGbOnRdMnIEWCGFR+om9pkAIR+t1R2JgsXON67CnX3/0agyMzh24uG4ipo3CojKT+Gps/LNCOJo7rBPCEzW38fEYOMUzceoGjMsB59EIpmdDbZnsBQie/GyO/jO2ds2dzV0f/xtqoj7zCGJpBEdl8AlhRle9SG+9SG9/h/QWhaM0fyGEJ2jg2QMEM+uR/Y1ILvbmYYbmNT7G4GFm7F6khyjM+ISfIZ9whPc5inzexng41ZoktiXBeZbYGaVIDUTsjI+ZC9bPUPC0uIa+S/+GoqQmaTFFS23SGkoh3SL9P5RGbpeXUx3yekWQ+paiQdEk+ZbiDxWrJN9WtCpaJX+pWK34smSf4iuKNsn+6Uen/y/JgQx5xlrJ4Zk3nsuj9c/ZnmugFz73P5+7TK/OpDNpujvzS5mr6e9mrsn8c/p7mV2Z36F/OGvlrK/TfzvrO7O+Q//T1O/hTv0e7tTv4U79Hu5jrv9uv4frcVcGKdoToDKklVPfSv/P/630WSdmnZ51btbFWZdnXZs1NOvmrNuzRmfdm/VQRauUqpkqtUqnMqosKofKrfKpgqqIao5qnmqhqkW1TLVStVq1TrVetUm1VdWp2qHqVvWo9qt6VUdUx1QnVWdU51WXVFdUA6rrqluqO6q7qvuq8SxZVnpWZpYmS59lyrJmObM8Wf6sUFZT1tys+VmLspZkLc9albUmqy1rQ9bmrG1Z27N2Zu3O2pt1IOtQVl/W8axTWWezLmT1Z13NGsy6kTWcNZI1lvVAzWxu6gy1Sq1VG9RmtU3tUnvVAXVYPVvdrF6gXqxeql6hblWvVberN6q3qDvUXepd6j3qfeqD6sPqo+oT6tPqc+qL6svqa+oh9U31bfWo+p76YTadrcyema3O1mUbsy3Zjmx3ti87mB3JnpM9L3thdkv2suyV2auz12Wvz96UvTW7M3tHdnd2T/b+7N7sI9nHsk9mn8k+n30p+0r2QPb17FvZd7LvZt/PHtfINOmaTI1Go9eYNFaNU+PR+DUhTZNmrma+ZpFmiWa5ZpVmjaZNs0GzWbNNs12zU7Nbs1dzQHNI06c5rjmlOau5oOnXXNUMam5ohjUjmjHNgxwqR5GTkaPK0eYYcsw5thxXjjcnkBPOmZ3TnLMgZ3HO0pwVOa05a3PaczbmbMnpyOnK2ZWzJ2dfzsGcwzlHc07knM45l3Mx53LOtZyhnJs5t3NGc+7lPNTSWqV2plat1WmNWovWoXVrfdqgNqKdo52nXaht0S7TrtSu1q7Trtdu0m7Vdmp3aLu1Pdr92l7tEe0x7UntGe157SXtFe2A9rr2lvaO9q72vnY8V5abnpuZq8nV55pyrbnOXE+uPzeU25Q7N3d+7qLcJbnLc1flrslty92Quzl3W+723J25u3P35h7IPZTbl3s891Tu2dwLuf25V3MHc2/kDueO5I7lPtBROoUuQ6fSaXUGnVln07l0Xl1AF9bN1jXrFugW65bqVuhadWt17bqNui26Dl2Xbpduj26f7qDusO6o7oTutO6c7qLusu6abkh3U3dbN6q7p3uYR+cp82bmqfN0ecY8S54jz53nywvmRfLm5M3LW5jXkrcsb2Xe6rx1eevzNuVtzevM25HXndeTtz+vN+9I3rG8k3ln8s7nXcq7kjeQdz3vVt6dvLt59/PG9TJ9uj5Tr9Hr9Sa9Ve/Ue/R+fUjfpJ+rn69fpF+iX65fpV+jb9Nv0G/Wb9Nv1+/U79bv1R/QH9L36Y/rT+nP6i/o+/VX9YP6G/ph/Yh+TP8gn8pX5Gfkq/K1+YZ8c74t35XvzQ/kh/Nn5zfnL8hfnL80f0V+a/7a/Pb8jflb8jvyu/J35e/J35d/MP9w/tH8E/mn88/lX8y/nH8tfyj/Zv7t/NH8e/kPDbRBaZhpUBt0BqPBYnAY3AafIWiIGOYY5hkWGloMywwrDasN6wzrDZsMWw2dhh2GbkOPYb+h13DEcMxw0nDGcN5wyXDFMGC4brhluGO4a7hvGC+QFaQXZBZoCvQFpgJrgbPAU+AvCBU0FcwtmF+wqGBJwfKCVQVrCtoKNhRsLthWsL1gZ8Hugr0FBwoOFfQVHC84VXC24EJBf8HVgsGCGwXDBSMFYwUPjJRRYcwwqoxao8FoNtqMLqPXGDCGjbONzcYFxsXGpcYVxlbjWmO7caNxi7HD2GXcZdxj3Gc8aDxsPGo8YTxtPGe8aLxsvGYcMt403jaOGu8ZHxbShcrCmYXqQl2hsdBS6Ch0F/oKg4WRwjmF8woXFrYULitcWbi6cF3h+sJNhVsLOwt3FHYX9hTuL+wtPFJ4rPBk4ZnC84WXCq8UDhReL7xVeKfwbuH9wnGTzJRuyjRpTHqTyWQ1OU0ek98UMjWZ5prmmxaZlpiWm1aZ1pjaTBtMm03bTNtNO027TXtNB0yHTH2m46ZTprOmC6Z+01XToOmGadg0YhozPSiiihRFGUWqIm2RochcZCtyFXmLAkXhotlFzUULihYXLS1aUdRatLaovWhj0ZaijqKuol1Fe4r2FR0sOlx0tOhE0emic0UXiy4XXSsaKrpZdLtotOhe0UMzbVaaZ5rVZp3ZaLaYHWa32WcOmiPmOeZ55oXmFvMy80rzavM683rzJvNWc6d5h7nb3GPeb+41HzEfM580nzGfN18yXzEPmK+bb5nvmO+a75vHi2XF6cWZxZpifbGp2FrsLPYU+4tDxU3Fc4vnFy8qXlK8vHhV8ZrituINxZuLtxVvL95ZvLt4b/GB4kPFfcXHi08Vny2+UNxffLV4sPhG8XDxSPFY8QMLZVFYMiwqi9ZisJgtNovL4rUELGHLbEuzZYFlsWWpZYWl1bLW0m7ZaNli6bB0WXZZ9lj2WQ5aDluOWk5YTlvOWS5aLluuWYYsNy23LaOWe5aHJXSJsmRmibpEV2IssZQ4StwlvpJgSaRkTsm8koUlLSXLSlaWrC5ZV7K+ZFPJ1pLOkh0l3SU9JftLekuOlBwrOVlypuR8yaWSKyUDJddLbpXcKblbcr9k3CqzplszrRqr3mqyWq1Oq8fqt4asTda51vnWRdYl1uXWVdY11jbrButm6zbrdutO627rXusB6yFrn/W49ZT1rPWCtd961TpovWEdto5Yx6wPSqlSRWlGqapUW2ooNZfaSl2l3tJAabh0dmlz6YLSxaVLS1eUtpauLW0v3Vi6pbSjtKt0V+me0n2lB0sPlx4tPVF6uvRc6cXSy6XXSodKb5beLh0tvVf60EbblLaZNrVNZzPaLDaHzW3z2YK2iG2ObZ5toa3Ftsy20rbats623rbJttXWadth67b12Pbbem1HbMdsJ21nbOdtl2xXbAO267Zbtju2u7b7tnG7zJ5uz7Rr7Hq7yW61O+0eu98esjfZ59rn2xfZl9iX21fZ19jb7Bvsm+3b7NvtO+277XvtB+yH7H324/ZT9rP2C/Z++1X7oP2Gfdg+Yh+zP3BQDoUjw6FyaB0Gh9lhc7gcXkfAEXbMdjQ7FjgWO5Y6VjhaHWsd7Y6Nji2ODkeXY5djj2Of46DjsOOo44TjtOOc46LjsuOaY8hx03HbMeq453hYRpcpy2aWqct0ZcYyS5mjzF3mKwuWRcrmlM0rW1jWUrasbGXZ6rJ1ZevLNpVtLess21HWXdZTtr+st+xI2bGyk2Vnys6XXSq7UjZQdr3sVtmdsrtl98vGnTJnujPTqXHqnSan1el0epx+Z8jZ5JzrnO9c5FziXO5c5VzjbHNucG52bnNud+507nbudR5wHnL2OY87TznPOi84+51XnYPOG85h54hzzPmgnCpXlGeUq8q15YZyc7mt3FXuLQ+Uh8tnlzeXLyhfXL60fEV5a/na8vbyjeVbyjvKu8p3le8p31d+sPxw+dHyE+Wny8+VXyy/XH6tfKj8Zvnt8tHye+UPXbRL6ZrpUrt0LqPL4nK43C6fK+iKuOa45rkWulpcy1wrXatd61zrXZtcW12drh2ublePa7+r13XEdcx10nXGdd51yXXFNeC67rrluuO667rvGq+QVaRXZFZoKvQVpgprhbPCU+GvCFU0VcytmF+xqGJJxfKKVRVrKtoqNlRsrthWsb1iZ8Xuir0VByoOVfRVHK84VXG24kJFf8XVisGKGxXDFSMVYxUP3JRb4c5wq9xat8FtdtvcLrfXHXCH3bPdze4F7sXupe4V7lb3Wne7e6N7i7vD3eXe5d7j3uc+6D7sPuo+4T7tPue+6L7svuYect9033aPuu+5H1bSlcrKmZXqSl2lsdJSyeSX8gVK+NU09ir/OYJF8HT142kwXvYygikR/MuJ+YvRSH6emCfGK3ofz0fQb29inmLyyEVkEJMH4+ULRfi8h+Svefy9WB48XswT88H3CvAiMmD6tG+KyPBeYnkEYxezATGdiOhHDC86liTmPSk4CbsVtaua1OCnJnOqMJpHJRov1m1a/uPnXWweMR/MH9tVUvaQIpyq/hVJwAKbFIHF5lSwdrBdvZcYL2bPYnxE/YOIPFhOfBWVIQm8qJzJ4DHPD0T0nCLPZPwS/aII/lAScyGCF9O5wE5E/LYAn4TNCOwN4aXJ2JKYzxSxScEe8SvUF17L76Q418nYW6q2lOJaSBWfqj5T9UXJwMnEQqL2I7JmJSI+TTDGf3j6OnwSm091LlLFC+KfJHSLdSh2b6p4sb4Ug4imHuHxGvycCJ8n8dVT+P+UeDH/IIZ/Wv7wmePF7PwZ41Pe90XW3bPGJxUTpopPwq5S3R8V8sR4Ac0sxCckwl8ML7Z/UYnxivWP5ylbJ6IfNBei+fs4D6dlJNahYC9LYk/B+DRjEjrHucxdRP9ZhJ8mok+R3EqwLyOe0umJx5VMvCr/RGSOnCL9JhGjiuWq0h8i+N8S06SjmGQakke5HMGvIDkRvXRP4nvTtiN6e+J+BTkyyrtTjq/EYoYU+Qh02JLYJpPRlRh/ZVNiW0oq/33Ge2iqdYNnkgM+Qe4mWGto7qQbk+B/AOGvIniriG1gH/uU8jJRn/MkdbwU+cjfR3r7YWJYPgPd+5yI/sX6akcwjeCPUpMTr0cxmO5B8OrENLLX0bz0Ph4Wla1VZK4/g2AUa8lWJLb/pwXLXhSBkT0IdKUWwb+VeH5F57oTwUsT9ytaT7OK4PE5S4sILGbzIrBgDYYS27PAVr/Ew1KRPVpaK6ITERnSfoJgJIMSxRXyv0X8v4zwp9FY9Ag/B8FoLNIbSAYfonnWuVsyta9nUMf4j9pPRWuzIvvU06q5PS18Mjl1MjF8qvhkatdPgk/GtycDP2v9P+vawpOs31Tjtyep+T9rfDI52pPg/1P4tyT08LRqs0+i/yfCi/iuZM7sBH7jp4nxgjMCVBvBcZEc1VXoUYR/JTGcpk0Miz4vISK/qE4w/AORe0X0lkysKxpzUol5ismP6ye47qR44fFzIZBtKYI7k5Af28nRxHKm+oyNmB6k2sT4J8nRRGs7OEfziOhNZIwC/jh33vt4+5QvSkwjFgML1tStxPSp7hfSDxLzERuj6FoTsROBT3Ml5E9T1v86v0Dz3Nrn1krdzJgl02dMz6TIa2sqRhPsrwQamL9m9s1t9g2uR59jrwz8U4B/Gn3LKDL1ltHUW0ZTbxlNvWU09ZbR1FtGU28ZTb1lNPWW0dRbRlNvGU29ZfT/81tGaa1svjr+e2xWCfB7AIvg6WoWluRNRoPxspcBrgGYApiKwyMY8xejkUBf1HuxPDFe0cvC0hcn4yPoF+glL8byFJMHj1cwLhF5MF6+EOAfxvF5D+CXQP4akF8/2b1YHjxezBPzwfcK8CIyYPq0bwL9uTgZEL3oHInZgGBcyu6oTjCM7UqgN6DhxsjCE2Ph8cnMe1JwEnYralegZ4k+WfipyZwqjOZRCeOVUbF2kpYP8PbJ5l1sHvEcYf7YrkTXiJhtJAHT0O+Enh8PYznFYGxjYrDYnGLZBHb1HuBfitMDXptJ8BH1D0h+MfukgA8VvzZFfJ1grYmsETF5RPGY5weA/8pkfkBUJwI7B/ykfol+EfRgi8MfAvzCyXyLGF5M5wI7QfuOKF7UZvg1KLA3ZEtSoJds+n+RX8wmMV7+K8CPQl+wliVkLb8D+FVJz3USdpXqvIvhxeZFHI/2YlG98TYmtmZT3QuEPioxTTKxkEBvIvuv2N4t6n/+AeCbyepKXIc8/yexeXHbFpE/RXpB/CPwRYnlxDpM+ybYVdy9qeLF+lIMgmyrgaYe8N8HPKxBKVmDnwP8j57mOnoyPFov/678n3W///F6w34D26GY3xBfs6n6ySfB8+MSpR8EfLydPzV84nWUqg9RvAP849bds8aL+XnxWDEJfBJ2lUycI9CPHPRMx+IFNLOARgl8QoDfG8dfDI99pmjsyuMV66Gvusl4ytYB7I/TM4pzRPP3ccC/Ar49A/BbJ1ubYvMottenGYFn12S2iuVR3AX4T4H+s3xfimmAl8X7H55GNJYAnjTwlE6HsXw9dlzi8SqPl38C8Kdxc+QE2XLi+sV5qBheJFeV/hBkeAfgfwP4bixNei9rw3KISaaBPDKQR7kcYDfArwBcD3KiOox0D/C8FHtv2nag+TnQ2wHOju1XSbH9cjkyyrtT9dXCNQ5wXF6fDB9BLtACeGesTabD2CfXlRh/ZRPQFMXakmic9oz3XPHYOzE+1b0v5Rww5dxNZK2huZNuBPyb8XxQjHEA6P8Z8FcB/hLAWwFunGwNiusc+ZCUbRit8Sep46XIR/4+wGNxfgPB8hlAA75d9hzAaXH6F+urHeAAwDTAEoA/AvirycqJ16MYTPeAPL8P8GqAq2NpZK8DzxdifZoYLCpbK8DeuLn+DNxbCjDEWtICoFkBNJWx9v+0YBnUeWhbHCyyz9JquDc9Dv8W4L8Q7x9E5roT4CaAlwLsilsvYmcKVoDVcfgFSH60rgWwmM2LwIJ9gcRCxlh7FtjqlwCugrUAe7TkO7E8pbWA/16y6zHtJyDDLwAGGaQQjykhrpDJQVd/C/T/Cvy/DPx/AvjTgL8OY9HDvTMBPwfwPwCYjOV/wL034N5fgww+wMfHYEntI2L0Ivhkal9J1TGeEj7lfTPF8YrVZlFcIVaHf5K6Tao1umRqd8K4HccDPCwWd4nnaInxYr5dWNNm4fiatlitW3hOCnpO4NvF8InhZ223T62GkEyMkQxeNE7j5U8urhOhT+Z8RzSXx/aWDB7Zm2A9or0sidwtGfzT82PJxMMitbIk9ClemwWbT7o2mype/MyF12dSeBHfJRpjCPwD8ic/BfzSWL8hOCMgtZET0BeKi+RQV6H/N+BHAd8OeMiX6Tdj4TQt6LYzFhZ9XkIshhfTCYZ/APD8uHtF9JZMrCsac+LnSfAaEZEf109w3UnxAshgnmwuBLLhOBPHn0mMV34U8AOxcqb6jI2YHqQwv5LOSefoCXI90RzNAzS74/QmVmfD/HHuvBd49o+3IPtsQfbJwosAPhRLE+XZgvptQf2y9LcA/5tYesw/qttY/oinFM7QJb+N5YP7EvAXGQumidpJTF9yF8DdAv6/91/yLSMJlabsUr6m3DHdM71qunf6KKMB9i0jin3LiLIxf11M81IS+HWkMKO1V9j3jOgN5P2jRzcY+I/k7G+x/5XiOQbz4iP2XaS57C8eNekiQ5S0aSOVQQ9NvRMz9U7M1DsxU+/ETL0TM/VOzNQ7MVPvxEy9EzP1TszUOzFP9k5MpbvSVxmsjFTOqZxXubCypXJZ5crK1ZXrKtdXbqrcWtlZuaOyu7Kncn9lb+WRymOVJyvPVJ6vvFR5pXKg8nrlrco7lXcr71eOe2SedE+mR+PRe0weq8fp8Xj8npCnyTPXM9+zyLPEs9yzyrPG0+bZ4Nns2ebZ7tnp2e3Z6zngOeTp8xz3nPKc9Vzw9HuuegY9NzzDnhHPmOdBFVWlqMqoUlVpqwxV5ipblavKWxWoClfNrmquWlC1uGpp1Yqq1qq1Ve1VG6u2VHVUdVXtqtpTta/qYNXhqqNVJ6pOV52rulh1uepa1VDVzarbVaNV96oeemmv0jvTq/bqvEavxevwur0+b9Ab8c7xzvMu9LZ4l3lXeld713nXezd5t3o7vTu83d4e735vr/eI95j3pPeM97z3kveKd8B73XvLe8d713vfO14tq06vzqzWVOurTdXWame1p9pfHapuqp5bPb96UfWS6uXVq6rXVLdVb6jeXL2tenv1zurd1XurD1Qfqu6rPl59qvps9YXq/uqr1YPVN6qHq0eqx6of+CifwpfhU/m0PoPP7LP5XD6vL+AL+2b7mn0LfIt9S30rfK2+tb5230bfFl+Hr8u3y7fHt8930HfYd9R3wnfad8530XfZd8035Lvpu+0b9d3zPayha5Q1M2vUNboaY42lxlHjrvHVBGsiNXNq5tUsrGmpWVazsmZ1zbqa9TWbarbWdNbsqOmu6anZX9Nbc6TmWM3JmjM152su1VypGai5XnOr5k7N3Zr7NeN+mT/dn+nX+PV+k9/qd/o9fr8/5G/yz/XP9y/yL/Ev96/yr/G3+Tf4N/u3+bf7d/p3+/f6D/gP+fv8x/2n/Gf9F/z9/qv+Qf8N/7B/xD/mf1BL1SpqM2pVtdpaQ6251lbrqvXWBmrDtbNrm2sX1C6uXVq7ora1dm1te+3G2i21HbVdtbtq99Tuqz1Ye7j2aO2J2tO152ov1l6uvVY7VHuz9nbtaO292ocBOqAMzAyoA7qAMWAJOALugC8QDEQCcwLzAgsDLYFlgZWB1YF1gfWBTYGtgc7AjkB3oCewP9AbOBI4FjgZOBM4H7gUuBIYCFwP3ArcCdwN3A+M18nq0usy6zR1+jpTnbXOWeep89eF6prq5tbNr1tUt6Rued2qujV1bXUb6jbXbavbXrezbnfd3roDdYfq+uqO152qO1t3oa6/7mrdYN2NuuG6kbqxugdBKqgIZgRVQW3QEDQHbUFX0BsMBMPB2cHm4ILg4uDS4Ipga3BtsD24Mbgl2BHsCu4K7gnuCx4MHg4eDZ4Ing6eC14MXg5eCw4FbwZvB0eD94IP6+l6Zf3MenW9rt5Yb6l31LvrffXB+kj9nPp59QvrW+qX1a+sX12/rn59/ab6rfWd9Tvqu+t76vfX99YfqT9Wf7L+TP35+kv1V+oH6q/X36q/U3+3/n79eEgWSg9lhjQhfcgUsoacIU/IHwqFmkJzQ/NDi0JLQstDq0JrQm2hDaHNoW2h7aGdod2hvaEDoUOhvtDx0KnQ2dCFUH/oamgwdCM0HBoJjYUeNFANioaMBlWDtsHQYG6wNbgavA2BhnDD7IbmhgUNixuWNqxoaG1Y29DesLFhS0NHQ1fDroY9DfsaDjYcbjjacKLhdMO5hosNlxuuNQw13Gy43TDacK/hYZgOK8Mzw+qwLmwMW8KOsDvsCwfDkfCc8LzwwnBLeFl4ZXh1eF14fXhTeGu4M7wj3B3uCe8P94aPhI+FT4bPhM+HL4WvhAfC18O3wnfCd8P3w+ONssb0xsxGTaO+0dRobXQ2ehr9jaHGpsa5jfMbFzUuaVzeuKpxTWNb44bGzY3bGrc37mzc3bi38UDjoca+xuONpxrPNl5o7G+82jjYeKNxuHGkcazxQYSKKCIZEVVEGzFEzBFbxBXxRgKRcGR2pDmyILI4sjSyItIaWRtpj2yMbIl0RLoiuyJ7IvsiByOHI0cjJyKnI+ciFykJ/bpCTUmkt9gr/b1H25jrCAvLbgBeA5h9gDkMNCcA8w4Ly9WAeYfFSIwsLPkKXI3orjlA8zq6i+LvIjRyO2C6AVMo+xnT7z72SrsAYwHMFoRRAee5cJcFMBGgeRtoIiDPdvjfvwN5lDwfmQ5oLJ/+K0sJY7zA86E+APol7JX6gNwVRzMINBuA5lcsRrqC5Sl/ADKsgLv8AA+RvgDjQhgXL7NsOi+PZD/Q5LFX0rvkNmC+wl4ltwEDY5eclv+GubagcU1Hfb3Ly0O/C3eNAZ9h4HMd+hoHzK+BJgPG9Svg3AXjGgQ+Uhj7Ffjd+THAvIQ0/xJgOpAldPAY2UbA9IB+jDyNtAZoPgF4PvR4Mc6iTgKmDWl+EfABesVMci9/l+wT3qIEfRmRPEeAZifQpCEaGDv9BqIZQSMlmDaeRl4GmIPA5zQLp7UCn7eB5iAaxRscn3yGz3eQxgrRuFxI88Tq2sEyyZz6YHbqYb7IDH4IMzjOzymZd4Khd6ZFYHZCExISjHQYYdDqpt+Bvt5gq9PMSNujmn8H+HwCd3FaZTHMuEJRrQINs5ajNNy49smj40oKQ9bgcBwNxrygWBBzF/YJyk8HonzeBpoI4pwiRrKSzB3Y/BLAyABTD5hpgDEROwFMCcKcBIyJeADQs1nO+ygX9DWERvG0MOCjZNMBY43DoN4FGFUcJoJkBm0QS04ja6ESra92fn2RWVDsZ++SEo/UCpZJ+LTyK1e2Duz8qzBfO+G8bBisjlhmD2e9UUzU6ton+iKeJ+0nxAsBzTG2r7QcsIdjwEfJj0Iyxlk4y+dF4LyT64u1eR3q/WTcKoiX8C2QkND0J75L4oBznw4WI3EQ20AYLYeJsPTs2iEY6gHQWFga6gE39lbh2JPB0PAEPrMq26OrkmCWx2EQjcQBPqQLria8KsGqiac9CCO9BHe9QfwP0HwF9Ez8z0tIG628jZH1xe0g2Bt3xFmdn3hakLAM+HxXZE65fUce9epC62VppEHg0w76mY9WpQ5oZoBfhdlhxtIeHftOLCFrq9xeuYXbPRmM1Aacm4BzGuej2JEe41el9Lk4mpxYGnIX11c9P3bpx7yeBR6SjGI3YD4mngpWUzW/v9PzAdPB2wan55D8o+jeFL93E5s/BPL8E8HwnGU04nwqbRmD+RFaKX7kScgo4LSX2ePaJ2SmyPvLerDwXxEaog3exkj0RfQvoLmAaEj0NYZoiD2/iCzcj7y6i1u5sTRVQPMQzVcp0LyGVhOxqFLE5w2eD5lTbr/oZ2moW7zfENCs5fcL6mc8DbdS+oBmHOR5Ha2UVrRTv/TpQebeRyQWgthvCYuhNyE+MKeERpoHNF3AZyBu7DPY/VTmQ/tgPA3ZQRYiGizzFwGTERcfxtNAvCHfy693CViXdAXM4y+IrcoHWX8ONjbhn/m9APRD22NtTEojPWvQSnmIaMo5mpA4DePDI6Bn3p7xiovwNiagccXRnIujaY6lkc5GNkbWsh7vwuBbWtC44r0WoSG78ItkFwYdWtCcAg39m7g5/TOQ8HcAQ3b8t3g+HA2nH0U0KpCUwModQTuaFv73Jh/tcDtaP+9FOZqROJqTcTQoapKU8KubxAlcRnYGrs/D2OGtMdmrwOcM2Pxl4OOH9fW7MPabaFwjOD4knhYwKpQzEm3gjGN+bO/UX8NdAo0BhuR6D7k8biBq8yRTINmEn4/eJ2aQj0k4b2OP80hGZAmY5kPkkfqQD4eRSjZAX2mwWzlAnp64KGUcxeEz+LHj3YHzNnbibchaTuwlOHksHE0koSfBcWa8t8ExLUcTp2e7IF9mdfg2yyftW6AfEvu9D3cNynl77kN99aCxf8jFEgNRH/51fk+JclZHM7t3gfMHfE7N0WyKozkVRzMpH07CJrL38dEOl+uN8etdcZWPukk9QfYqqieQDPpnyOoIzVy+KkL3oLiuYzzIXNWo3mIBTA8X96onNMZEKRvAWkoYuIr4TOgrnaxfuAtXYFyAgdh4gobzLRtgXy6JyhNPw+3dqJIDb/zRmxSfYWGwzFssH2a9l0zMlyQfeYl8tveJlQu1lF+xGEFlQINkJjUZO6Hhoiai59eiMg+BzH5uR/tjvoo1vibKh0RfUuA8wsXY/FwQPsNo7H3IwnvgLiXnJXZQE1ltHxcJ83OhRHzEadRReZTIA/ggW+9D8SrZm15Aeu6ArGRCz+z/tvKxDaefdlQHcOGoG63uJuhrBHkATEM85CmQgcTGWIc4Nx9CsfG7aNcjdSRYfVz9h0QXJCv5GxIpIZo9PA2Tyz9i4zp+j+PsuZrEcjDSNMU3mBV3kVgLGQUrv9yKVlwHuquP6AcwD+Ausnf3A8aKeifZNOk9wo+d82wukh0DzS/j7noVMF/ke5ftADs3gZeoAZk/Rr3D2OWb4a5NQLMFPMn3gWYLzDKu+/0L6NABmI8U0X2Zvg98iI96A8UtOl6H3IqD6I5YCzcX0CMNNVgpVJsVXr53zmu9iCxhEarTLkLRTifv/bhK4GHkD9+AmufLaDcnNrYczeBLWGaydpAf64O1DBU8XC3ksr+voDpbh+L5KA3JhUPE3vjogts9oU4lyYK+2pCtwg5LdE40INnA78IczX246z6yKKKfnwKGrPefgjbWgzb+AGjW8KuS7AWSceBDVgHJJjahcXFeC1kUoWmGu1qRNjq4ODNm3omPlb4CI72K7BlmkLrF3qWETDx9MesTlB6WJg12omk7oHoDK04BJwVKD1STFgAN9K6kYXQhFiM/D/BaYjMgz4+ItYM8dugL1v40J3tNA3+o+DbAsLMoSlgaeQA4QC4pu0PiQ5BZwvsfObztmPYGK7PcAHpeAxxIpWs9Wu970YoTnjIMRGP+eeAzCQ2pvKF4nm5DPpNEaGNchYrFqFBfvcTmeZm5/SvCRZWtQBOK0gj8M18ZYOaU5fwZNKcSXh6SZTOZJruWl4NWW1hM+stkjmB2TrL9cjMIMitWsjA3g2tBZg/aL0RyGeIh0/qRhaMakUSGqhlEP/0oTsBVYtCh7AtA04P8zzCqLPXE0gj2QULTweVxfF/x+1dfHE1c7ZTbT0mVrwTlO7CfcpmUGA2pP+ejqBvvucT3KuIyBUwTQTQRflzMbhXdl8kZljQPZnkUxWOYpgvRkBMxyHPlvzv5/p4ETRvnbViatk/beJ9Jau8shqsfDvN+lVQppUbwNmeI/fA5Pj1A+uLy3KiP4nZhrtIFdy2D3slJFqlV1qO+IihyIP6wdfxKrM9kMYLIKt6iXuCjC45PP1q5b8et3LjIisuJiDw/Aho39LUT5TKkLxLpLUIx/wvIIy0ETDNgmpGPasY7I4q6L+ITQ6Cxo7GTeGwG0mGEz7K5OAHHNpU4rgPMDdTXdeD8PejrF49ejfZOMP+EMMM8hp6B5HEBDdSxaT3sOw+QPNVoxyc5USnK1l0CPqw8H/P6kXxM/DNgfgk0bbF7HMcnTocCjB7VE8ZIVkKiJmLJk2HIySDhJvmDxBguiiOVkwVInt9BcdR88MwhGO9sEkdhTBzNfGRRZBSkctIch4nbPTk963itSr8EnGcSziTGhphtkKxoYmOxuznRA/1F0MkcEm+QaARGOoePQEgEKOmCu+Aknf4UdPhBLIboR0gDOhwlIyL659eOMCtB62sG2WWA5jTBAGcyO3BeTO0CzC/4SI8aBUvYBfJ3xcZ+0u8piPcbmMi/yL2SCugrC2GWkL0b2zPxY4A5glY3XikzEMaIMPDMgOweYN7lVzcXvRMaFZrTGbExJDkZEXhI1SNzVEKiMRVagwhDRkT64jSvj/XGZN5JFMTR+JHm/ShTQKeT3Ei7E88X421gTuWbWa+FZhk/U2HndweSUxDNC/iQOhL4MboDMMf5KIXzhxZizyDbaTQK4ucf8iMlMV7a12F1vEZiUYg8iV/6BCLY14CmlaMxT2iPjILkVow30LK+l989iT7lvWS1whokmNfIzPI6lN0BPmkok4JKERcVjPFZAFf510P9meQFehJroRk8CPP+AvAktaYX+LiX20GIXyVPU1xAO8jX0S5DalafQTQvAKYN0WwitR1E4+frWlwM0IPiqLlIZvz8xkG4S0ADGEyzEzCuOBpcle0jVWJEA7Yq4HMSxeGERsXTcPnXW2i3ehvpENOcFKEhMS16JkdymIs82RmchmJIsFVpEMVsOrRyB5AOSVw3cdLHzxeOtfpBG/VoLqoA0x/Hp35SPiNxfJYRPojmXZAQ04CeuTOFr8LVgXZh7ikvuOskkoc7TUbyqPgobsJ+4myM1P0wTV8cDamvvhQ7Ck4e7okyQgPP7RCaVkIDpyfkbPRf4vi0xvH5AKoZAho09g382KXw1TuuJvNZsATI9RTTwIrgiQ6OpiSOZgGiIZjngaYFqqktsONrCQ2a9yY077je60fzTmjOwV1+ZM92NO9NyMYwjSueBp3UvM3vF9x55SU07+TEeYiPmpKi6UP2Q85zvwYwii64MylCM8BKKPkaiknmgMyYZiSOZgnQEHneJOsd+oJKHfd8wkfQF6kfvsn7KMlHZF8Amn+L4/MTwgdsnuzCHJ8Uab5F+kLyXCf+GWju8H6eeyoGciXJSpQPcjTAhzxVBbuG5I/Bnien8aK9gKMBD4BpFvA1By4vGODjKO6ETh9H824cjSUJGimyjSbeNrjnKkncQipvfchWiW+RoujiY1hN5CwJP21I6uF7+ZiNnG9O0AAf8iwoR0P2JpiLT+LkOcbFbNtSoUlw7kBolIJaE792MA2uOhKaL6JzEKCRjAMG07TF0tBK4gGI1QGNi9gG2Ng5sDGoR9Hvs6cn8r1wesI9GQvnKR+i8xRy2nUaMORkpAv4fJH4TOCzVHaTkadN1szCJP8iKxTWO8njBhGmHcUAOn6nFmRtDuSjiG/pwJVk/olEGipvXKRHqnxxGClUyxVQ5ZB2gm10gjdeBjSd8AzVTjg5HebORtlYHU755X/MPVMB0bv8G4zM5xUZrFYBE/dcLrPLtEfPl9tYGuFzy/HPG0Pv8xU+BvNL+RVqInOJezI2/klvrmaO45Zknr5O5lnr7wJmLcLEP31N8q8z/Jl4/HPUdI1cwfT1soy1yRro6+tyRnvS6bKDLMxJOMLQrJN1sDBLI1sBmiexHIyCeo+lkfycpaHe4yoDPOaDxONiYr8RNpsAzkSHTdBXJ2Ca4vUMdwn0DDIL9IyeScbPzwuejWcxwmfj4Rk8wezAXYLZIc/hTz47gIm3qPgsW/CMNP/U9MQz0iJ2KHjjIPHT1zF5XFTmaAXvX6mYKhZgBFWs+LvGbXGxKEtD8Ts1TSUeqfCZf7jLCbPcArPshLuOs3YoDbB2yGWj8U/vx7+RQU4GSdb2fcCQZ+M/4eMNJqY1sBZOzrLB98Y9z5/gmfbfKL4KZ5E+Fh6fza4OGMVzsn0sDJi45/Dj16ngOfzvoowev93wW1gFZL38FlVXkNeKf48jgWeLe3dAKCGMvRC0sRa0QfadLBYjeYf1mVzMBnMqo8icAp9uuZLBwIkJefNFkgXyw9M7cGJIU57/iG/FyHqpR7I3ZWclUtnbsquSaTJGi5JZso/lCkk2fEOmCL4hU6z4meKsZJHinOKcZDF8SeZz8CWZL8CXZL4NX5LZD1+SOTBt87S/oOXTOqd9m54xbfe079E50/ZO+2s6b1rftH+k7dOuTvsl/TvTrk/7mP79aePpOfSfwDdnXoVvzmyBb85shW/OdMI3Z3ax35yh/5795gz9z+w3Z+gr7Ddn6F+w35yhB9lvztC/ZHSXKfuq7KsUJftz2Z8zev62bBdFy7pl3ZRM+bzyc5Rc+XnlH1F65XLlCqpQ+SfKlymz8k+Vr1Dlys3K7ZRX+bry+1Sj8q7yt9S86Y7pldSC6R9O/4hqyfh5xgXqD2eoZ+gZzbZSlKSPaceZdoppZylacoH528+0q0wbZNoNpg0zbYRpY0x7QDGiMU3BtAymqZimZZqBaWam2ZjmYizCS9F0gGlhps1mWjODX8D8Xcy0pUxbwbRWpq1lWjvTNjJtC9M6mNbFNGa09B6m7WPaQaYdZtpRpp1g2mmmnWPaRaZdZto1pg0x/G8y7TbTRpl2j2kPKUpKU7RUyfydyfxVM03HNCPzbwvTHExzM//2MS3IwBGmzWHaPKYtZFoL05YxbSXTVjNtHdPWM20T07YyrZNpO5jWzbQepu1nWi/TjjDtGMPzJNPOMO080y4xuCvMX2ZVSK8z8C2m3WHaXebf95m/48xMy5iWzrRMpmmYpmeaiZl1K/PXyfz1UJLxf5GPU5JPf8GuzPGPFNOZ64fs9VOokzJ0vXB9i72ya5iB30T4e3B9hZI8+jGHIdfV0eufcBhy14/Zq/Q3cdf32eujr8GV7fc50jsnwwnAwL0Jrqvg6oXrm+hK/vcf4Poq4k+ureg6j+cz/gHAncyIfs1yeHTv0ZVYPmh0lPwOwD/jRyG7xPdCxs5yE8os+0u4LubvfbSD/1/Jmad5lcG4ZEeE10d32Fmj1HDl5oX9fhQjw6Dw+ujXhIb8L7nKlvIjJVcOfzbZK0e/jsD/F7HEAWAAeJztWE+IG1UY/72ZZGaSSTKTybgsEsuyLEVCkVBEZClLLSGUGheJq6yllM1mm6Y1hpCupS5lkUVkKbIHESnF0+Kh7GkRTyIi0pN4kODBYxFPUkoPPfVg/d5743TNZpJJ2KwIy5I3L9/7/vx+3/fe9yYLBiCObZZHtNKuLGOq+mG7gdLl9qX3cKF+abmNZqOy2sQasogUXytPIftG6V0a35ov0Ph2mY/A06eIkicVEWjQaYSQqSQ1EPO/R6B0SRj92VBKC2enYC+UX6exSzNerTRWMVetvt9CQYyLYry40rhyGfVau1JFi6YVXG9XSfPmtWv5k9j4oHmlik0KwggRpCeYSCCJFCweBZw7x8wolkozhaJGhVwXY9S3ZmQvxzRmcAKncQ4LaOMmPsEWvsBX+AMP2DTLsUW2BI0cM7ZIljHorM7W2R32Heuwh4pNMoqmzCiz3qyk1MUsoawp28o9VVPPqOvqN5GZyFb0WPSulpd62ufajvCnaLtaR2LSHgkGTPtL6ER0V8/pRX1ZfHtBb+mf6d/qvxu2ccKYN1rGbeMH42FsIlaILcU2YjuxTuxxPBs/F78RvxP/Mf6n6Zinzaa5bf4i7Jl5TzwnzV/NRwknMZuoJ24lvk7cT7rJfLKcXEveTf6UfJByU6dSV1O3Uz9bsLLWnHVeWltF8XStJWvT2rE61mM7a8/ZNXvT3rU79pN0Nl1I19Jb6d30b+knzrS0cibE03RyTtlZc750vnfuZ5TMTKaYqWduiRoxqh75FTOGCZEBXkFHrMCrqpQqpDcp9tdeuVxTyfZ5HBOW3avj8xkh2yymaA9JDvt1Ro096hoIk+uhYoQrCBHXczx+vbnxMya55fASTuIVzNLK3L/0mOAWHMMQ/qfxIp2xPF7Gq12xguy5rd5ly4R1WFuZgeMe9sFRuZXlMz1FHaFIPWEeZbyDC1jCCuqk19gX75mv3nj6obR8brOU1wLOooQ3qQ+dx0Uso9ajLqNE45Fckft/WPEYi4JVDVfRpL53nTrfR/iY+ivDpwfEsR9z19tPkrXMMmfNs9xAC6t0P61jg7rxweQgODOZACQ8/xLJDZEbRtkZFkmYU/IMR96r0RmqUWlPjVb8GvGcDJ+PsGdVdmJnnzThx5TfHb8vBvlx9/TFoHi9OqJCHY2/I8h7naOJkuQ5isb7QD+MttcTe6EZZU0RDCXG3jxVv8e66Ndnw+pFvG53HPIWzPXdL9KbTZ9RsMsIDmkGVVERqHkUZUAVJ4WWOqDainePTtB8WnTl/uzG4zU4Z4MzEhZTeOyDqhS2BsNlYVjtwz4H4zkvw2lHvdrx21nWM99H/7Ai8Ofed2XVl/O+6fbc13yNv+UF72t4HXDQfoW3FyIey/78/su4fP9E/eyGyev/NX8Hh2w8DMZft8Ov9ejWckVqIUAjbMc/uLvjyNORp8P11O9/F+F+OwyjN/jXypGG9/kbx7jdWQAAAAEAAAABYXJhYgAMAAAAAAAAAAB4nGNgZv7JOIGBlYGDdRarMQMDozSEZr7IkMYkxMHKxM3GwgQCLA8Y9P4fYKiIZmBg4ARihhBfZwUgpcBYw/blXyADA9sXxvUODIz///9nYGBRY90NlisEABF4Et8AAAB4nGNgYGBmgGAZBkYGENgD5DGC+SwMC4C0CoMCkMUCJPUYHBmcGVwZPBmCGUIZIhkSGTIZChhKGcoZqhidGGv+/weqVmDQgarygKtKZshmKAKqqoSo+v/4/43/x/4f/X/k/6H/O//v+L/1/7r/a/+v+b/6/6r/K/89+rcS6hKCgJGNAa6UkQlIMKErgHgNBlhY2TANYWfgYOBkYODihovwMPACST4oj59BQFBIWERUjEFcQlJKWoZBVk5egUGRQUmZOEfSGAAATsYxTQB4nFVUeVDWVRQ99773fh8h0lQuQJaCyyRkJo6Zo4NbYgvgvmSgWTKApojKiIkrCmquDJLglrmhJprzQUha7tkoS2puFShmkJNCzaS5/V5X64/6zrx5873fe/fde965x5Qi0JQiyGxHoG6HAMDWyqh7NLtJtk6+BT6a+QaAkn8HUIDdlITd+BpHqEFO7cF+eHESzfEa1iEdOciCg1GyshiDBUbWcyjQetERm6BklMneEZiNUjSjAPsr5mChOiunFqIxQtAbA5GMZRRlUxGLap2BrojCJEymuXakXW6z7RZsxX510j5EIwThfUGZvWUu2h/RQU6sRh6qKfuJIvSSW+bKzvWYgnwVp8km2HuSQTCmSw4a0SijQxwm0eNRSwGUrvpKlM12rz0mu1ogDonIRyl1of4cbGJttC1DM7kjTaLmYR+KBSU4iMvkZxrsFtuAQLyIN6QeL8rpkHIfznN7CmNGWGqPbvIlGV/hG1RSazrMycbPhJte5kN7Dk3QCcMk2+1y8he6w7MFc9QJHWn7wF94WfWIbRzHVQqijjSAhnN7TuYNagp85MZOgnFIEr7XSPQqCqNi9uMKtVnv0ved59wr1l9epB3WYj0OU2OptBVNpfl0nq5xXx7Da7lG5egd+oxnrFQ9GhOxDLtwh56mV2kQvUOJlE5ZtIryqIwqqY5781CewPUqUaWog7qPYIieqjNMpvnIqXNHusfc79w7NtxmYpDoYZ5kvxobpLL9qMAlQTVqyFAj8he0omAaRjMFs2kZfUoFtIO8cksl1dCv9Af9SfcZAoef5WAOEbTmKTydc3gdVwgq+Te+q5qrEBWmuqge6m2VLFllqZWCInVVB+kKbYXncJNrNpoCs8scMQ2On2e+D3xOP9j8MPRhlQt3kZvr7nO99iqayhsGCQst0UOyHysYL++dK4rbg7PkJ9wFUShFUJQwM4bGUwqlCZMLKJ+2Ps69kA4ISxeoXnJuzC0e5/wSd+E+PEAwmuM5hVdyNnv5PN9THtVIPamaqlDVX8WpeDVNzVC5aq86rX5SNeq2eiCw2le31CG6nQ7T/fUYnao36Fpda2LNKXPd8XUmOplOifO75xVPhGegZ5AnzrPCU+w55/OuqPMoivAF/vOjK2qe6qeKsJw760Au53LR8xiMU9EsSuUCWsSzyMttTJrTnbtTDBp0O+H6BG/k29xdRdNbNATjudM/0ZwmeqdMPfRR3NQHpLZyiZzm+NFsrnf8sI/A3eTO4+plHaZO4bKqJo/ehB+0LzWnm7xdDRQVHNQRZiSC1ToUqhSahSLuB/je91kqOo6hneILQymc/lIWimNERV3VNWRgAl/ETenjRfiYxukELEdnSkcttklXtDeTnFCnKX3LSXoJP0NesN4h1XWjNqRMEyygOJXv1PMlpKJC+6JKfSbZV3ChitYNZjAlSgfMQiZS7DzMMCP1GUqAouFoq6+Iu6WrcB0s8xxxlVjxtGLp7lLxgd4qWlYCRDlRooth4hD5gjXiE1oUlCQ9PkJcrBxeZyiXIMH4k7gOoE+5gzHKbkOeTcAkm40O4gdZNl0iFuA6VqCAFrozMRnPS+dUUZSJ5AoTaTvwEr7EQzj3/+8rbLelANwQFMqfCPMllugLGIKedqn9XtT9gjhsHt7Dm/hZqrwlN7yuDqGzG8Of20g1WeqtxiC73bYkXyTaDzAAB7DVYzDWEyZvvJfOSL0zEc+D7TQV7yYJDyuEhV7CVqr4z2KdojP0XSyVns8Vv/lE+mandI70vnnqb09mxV8AAAB4nI1WzXMTRxbvHgtbCAMCAgaPs+nZjrQJI4XsB4sjs2ZiaQRGlcQfMpkxUJmRLMew+XCyW6ll96ILFaohVTnmmD+hx+Qgc6Jy3/9hD3tMqnLJ2fm9HkmWUputSPPxPn6v3+vXr1+Pd/vh3//26Se7H3/04Qd/vX9v5/3tTutu8O6tjeY7b7/pXVv8y9WFyhvzVy7/6Y9/+P3rl14rl9yLr77yu2LhZflbR7z0mxfn7NkL52fOnX3hzOlT+ZMnjk8fyx3NTk0eyUxYnJV8WY+ELkY6U5Q3bpSJlzEE8Ygg0gKi+jhGi8jAxDjSA3L7Z0gvRXpDJM+Lq+xquSR8KfS/a1L0+OZqAPqLmgyF/t7Qbxn6S0MfB+04MBD++Z2a0DwSvq5/tqP8qIbhkmO5qqx2cuUSS3LHQB4DpWfkbsJnFrkhrBm/klgsexxB6VlZ8/UFWaMI9ETBj7f0ymrg12zHCcslzatt2dJMLumTroGwqnGjJ6t6yrgR92g27LFISs/Vk16etSJ3ektuxXcCPRGH5OOUC781PfPP/54/ZDH46Wrw+ajWnlD++XuCWKU+F/rr1WBU69AzDDEGbK1CPVJ1uH6CJDbWBbxZD8NA84dwKWgmNKt0fh3pkyS6L/RRuSR31P0ISzOrNFt74OzNznr7B/9hs75QzUA6+potw7g2l7zA1NqDpxc8cWFcUy4l+VNpYpMTJ/vE9PFRojPUGcrAiWqsDTPLKSK5jILQoi0QSSAxp3l6dOaZas8Dhl/IYaW3sCL39NFqpPIVkpO9PlLIS6F+ZKgA+f1345K4L5ks5H9kRFKdDEsN+gGtXVdfvEglMlXFmiLGRcNfLpc+61lS7uYFXkgfW0Fu47ByCel3HFrgxz2PtcDo7mqQ8oK17D3mXXJDbUWkeT7QnN0gTXegGZpHEpX8DeOMsbM6WxxeJ/Pnzvg7Fc3P/R91J9U31mVjdTMQvor6uW00x7hUPz/U9Sl9phpM2FafsuwJo0VR3hmCiQmmdaaAa9IU9VZvKouqNBIu6jof3UifYc5xfqVR7+AHsjKvQ7N+mLrijvMLY/xYeNNqAgFnilajualUbkyHUksdLvdfqHjWDBxR1WwDO7OAq3fwfJ7u0NYeUlYlAOovFfXZMaDdp0P8qDrLpToanVJ1KeoqUnHvoNuSIi/VvvWt9a3a9aNB4fQOnj22df1JiFzt8Eq5JEmj1FbCJgpw49kJN8SV6uNQv+OGUrdc6cigg7kkFTbtNKMqKIstJZI/Wk08/mh9M9jPMyYeNYM9i1vVaClMXoYu2BeMeUZqkZSExAhiWIMjNXtW1uDtfY+xrtFmjMDw7R5nRpYdyDhr96xUlk8dFY0jj1nQZFKNN0BnIMumsm6KfqWPzkKTJ80zhhOHGWX6S8A0Ay93xat4C96idc1CRki0B8kzYBc4e7rIr3E7wZhrRtzj3WTBs/fNSGt9ZBdIknWHMkROsJGB4C+d+MbhDDY2g6eLDOObJxBL9KNOiyBG95BpTFTn77rBtKUa66hAUubm7dyIWpCh5lK/J//h0Oz0LfnAgVBqgW4NUMKuz4VKCfwlstK+FaRPUvHSHEYKdbc1wNpzqIlDdhqmpq6ezlEPGXr718Dbp/BGhBq40+3/6Q3Ra36bnuYy4Sd/ZjL1j1M6daruqE3Uo6NfJMf9OMCemAvNCIjkKxMJN4dTG98E27SXBDU5tEl5M7Heds2bm7e6Kf0tIOjGoXsZi+WIrZBQkjYNFf4vgvgIiA4SM7jKLww43ufS7av0++PszpCt041vlMJraZvAXMyWdfR9W38QukNITHNW2NsV2uAVY3yd7gjHznXdbccIEefNcltCcBMCEbTSDNJBrejLqR3DjLLc96Q/cseGRE/gaFEYiKajuysiCkWEHsJXkWxb6CN4i218PsmY+sZKOp8VNH+8YrUOW0bLZusp9LPtuCOpuWqq9zT7FGMG0bH1QDNbKYkaQoiFOsAYvqgni8v0wrXryrhDX3bb9GHXST85EK7JDo1m+9IJAbEKJpdIHDZaix5tRd+NdyMXmTilTivxhsKGv4telSm2b0XoayIv6sIsdWyDQxKWiQsxUAo8WiAg7M1V1B+6yd2pwqHEXB+7KThrRjUfEXplAJkyF4hPXG3NzENJk+drm+ZcwEJR8o4UlpFeD1VlkzV2UbN/bKT2y2RqDxYsNYMkHBwAqPekwB+tjHbCO/p0Y+22jcSWfwLoZlDOAAEAAwAIAAoAEQAF//8AD3icvL0JfFTV2T9+zrn7fu/sWyYzycxkGSAhEwiBaC7KJsimMiwSRQVFBCGIKy5YRdxaUVur1SpW61oVSIAIVinl9a1tUVqttn2r8L5FtLaxvJaXWiST3znn3jsZ1P7e/j//z/+fZO597jJ3Oec5z/N9lvMEIDABALSYmwMYIIARWyBo6tgqsPX9LVt47g8dWxmESbCFIbs5snurwLed6NgKyf6ClbayaSs9AaVKGfhgaSk35/jzE9h9AAAIni19AL8B9gEZLN68Pj9vm4xv8DzfB2fZOch0IARl2AFkxOANwI8Rxs4E54OV4CawCXBgk/L4g5G8ebTr6CGzv8PsAJ1kafabA/3Q8rWPbI5vE3hoAxFEOmP7mvY1j5xfGFUIBnih7lTYtm3frLkt7aOZffu678pNj15wLn2e8bAPLUMr8HueQp7Hjq5Cqxg0HU7Hj1ILUIxbhU+Ksqu+GcnPMA91mYdB0/T+kc2gG3bFtwIbgkhTjNzIPyodHI8aYN+2bfS6L+PFbfg9GdBGrxtB5LU6nJd5CbCb8DmbWPo+x7q6+vGr4MfvKT+8++gv79tHmg2gwQEAuLncTtwbOrqTXHF8FYCDnwMVqPhLRSAPnijTUsV+roJmPbq3KIqq2kcInnUJAe951f3KcaAAhZ7GK8qr7nePejuR6u2EQzt5WVGc64RcAqguofDuLWTZJTiPkHTvMbw9grNnRxHqhonmoL7Bz3pd4vNeTeMJcdSer6r8HEklS44um8xm8xJxqbTIvJ3ZaL7Bvc7vNo+YisjNh0U0y1yqbDb/pv5N+5susSqrsTqjyBLHsqqmi7wgqJgWeVWAAODb2IaqojkgJagBfAgxDNkXJPuYFKsG8LekJMeJSZ7h+9AqWwKi+icbQYR2QgVAqNg+NQWWCMxZs9i32AMss5GFbB+EtjJL3S0cUJmNKlTJtmkIbwnoJmGdgIT7jXffo6zdHcUf/BfpN/tjUbO/H7NDR6y/81AHYfn+DdyIfP4Gc++GERG6JnzfbrW3bzD37tX37t3AOeuRzXDaZuXsaZuTsxdsRqdvtmctmNfLGowo7Bw8AsDg52Pwz3y4ursr/3/5iW8R+T5mpK0uF0UAWRG/KET4eQqdnfi2TXnMpLWwAGuZNONPM7k6XmBQy6/Q3PefG3h402/hfz80qSZR4HYenwRfKU1AC+ADL1/9zbsw3188+BF3Ffc2qIJNVAZchJZVIdg3+HGvovBzcBd8bJ9PqBRo0S4Cq8CaqnXg1qqN4Hvc88wPtZeZXu3ftf3gUNXfqizdV2VVVTGNfL3VmEhVT9aKgbnBYnQpd1nVWt9dvu8xD+nfSzwDn0TPWL/R/SAAYmbAjLGYiT7YWt+O77nbTtW3mwZ+vbg/qTLxJCuZOWMqyKUghLHqMHL5Mqy73ByWVQ0TtlwM51IixKOGbmpFUSXPLEaTFy0ksuJoPt81vR+34gw8wKf3HyVDvLPfCmMxBfGhrm6A2x6ujtsy5jrWME2VjfcxLb3LWUn1Y2LrcpXBbZ3vzOOmLlj4g5sbhnm2tiaDRrX6MoUWNiyMgLU1PAoGfKFCy2i2d88ppZ9+2F967+GX4Ol7/gCHjXutsOf+Z/+4cMXh2574L4RG/vWLn8DLf/0hnLPl4C+Gb7rvB6W/3rur9Kc7XwFUZv0AP8hhLGMU0E9lVpDnkqIoCIBhk5i/ZSmpAFEgbRYwfa3COczUlJzSkBzTWAmVR7TbTpLbTnpRSsEUvnrKxMMYd+6xXsNwCU2jxPFeOuAIIUnlPZQTjtgyGfSgSx13rtuq9KerY/oAXnXQxj16KA86OwY6yAc3Voc50IGF6RZO7GMK25ZzHAQSpnqXAxEPRKawdTnlYtyylsPEWGEF0+7nB2zNiceYxhPvMrdwO18odf6opL1A2uZJLH9rSNvASaRtXgYaboaQP9jKMklJ3iTvl5HMIaSIIieONwdLZaErDn7myEhKH8P7NWhvK4opQeD7Bj+ljYGJz2yFtAZvkqbA2wftIGEnHpKG4LvWaVBDitfIitfIitPIO4qK08akb2T8UP+3xrYV2tqiO9b+7jX153bIbeqUBlPaLG2Rtkpjx82P5Lu6zWP5csPTdje7nD24rckSN39nR3tXUwdpeYgFByPjhra15QwDIBYeIodom3cOSY6CRXBCwarFyyf3oON79gzw3M6Bp9CC45NQz8B0/Dav4oZfh9ucgbNIm/cg7/0Zj0CC2xAMJsZrrlL6R7nBgUfjUznaVPhUTJRP/cLpD3qqS28v4kcVEYfbsmfMKa10XWh11sObnXV9g7OuzTrrqqSzjsTo2m7UzNYUt5F7iWOYFB7f92D8shmwTcAGs8ABcARwvhTeuREw9HTa9SDi9tlfvD771OuzY7bpqCTaZz9g351PYIPbIacvnLd1HdY7XfO7V3cMlAU67pNOKmrK0rwH8z/tBLf1X91DZDNu54WDH7F/wvK4mRlPkYUF6jBS0NyGyVXQWY/uLUZMtw+iHhHDxPhqep42+HG5D9QKWqmgExV03KNx90TcLkUeAR3Cri9exFzEXsGsYdls3SimPXE6c4ZwZtXE6gmZSXVnM/OFhVVz6+/w67UEM5C2zHhE1iNyHlHnEbV0aDgnO0TWI3IeUUd6YBKh6rVcBmWYuuxoo7V2QnZi04JUsXZOdrmyTLtMvziwJHKtcp12nXGDeWXmiuxtzJ3KHdqdxjfN9ZlbsvdpDxgPBJNbeHT6OfPs4emcL56LSbkGmAOgIeZjW0bmwBKAgDb82vgdcRTPhrThyboszHIhjkAeB+wkh0vJZIihuiSPh1IX/rirLowFwu1N/c5v3B6ezeiawqUTVcm4KPAsg3iYzdTgfVisx4fHbMJS98RgrD8EhlNN6CN7TJiCs+AiuApuhDzsg5ttdXgy5fefNofcmCOSSSNb5FHwG0yVsLQ7WgE9h6Sd5DHL9qKUAw2woW/wk15dR3MayPtQKdQQa0mrLvukPaGWFjUyUrcXcRvBnI8MCPItnyfEfGWM5juHCL3oyIsc3dA1/RDmcwycHK3rKWCqevP4z8Sj4xBZHCUthVUxAU8Qk/MxoO/qHhoqsHIjD8jg2QHjcHg8NJyjmmS4EkpSTRJiPE2CxVoTsQPakqjQcioc1Zqry2XqRmDiVFhoSUJXVwcD4RAbTsJgQMebmdzCHdp5P7th5XNnzVw4rrR89tJLbvzvbz/x+W3cTv2FZzdvGjMG/m7eTdfddvz7/146+hB8z7z8m3NPu2LCxEtqwxfk255YsvIniy/95c36Xd+6+dyZhcJl9eO2XXXlW1es+ZOjzx/HOIvorAAcR/W5nDPmsfPEN0Q21Odqr1Z2nDiJnSpeZTzFfWwIKkBWH9q1lZcCJymxQEW3Bjwl1lMM5JAnrlBZhSEqqxBhlBiRV6grFYKp0KwQWhRaFVoXYkKaJ741r8s1R49tL2q5lAxlT43JVI3JnhqTPQ6Qy2pMZsktZE+NyYQ1KGKQu4JEdQ0hhnwX4YXpJkZeVHJS1iDjiGisrjzoim/hLdyn25fzEsCqlmoroqhgwQogB3VhoRlI4t4cbbGL9iwuffHOm6Xjq/ZMfuGGd7dzO09seb904olvQe1PzMwTW1/bduEeGHD6gcfYYQLuBxUtonpM4TRHFamYqFBFWoUqcqVs2XZSMVE+9Xi5Y4BH9xZZ3BTj/XSvgI3BIcxxvGJEflYWs4YHITwVqv4vKnRHUZTGMuw4qW/wox5fuFXEa1vHBBvFC4Ys8KHf9kTS5NBv7XGYYOvxwpdjG8RGuUlnl8Kl/FLlA57lWIbhRUHieYlnMFLEvSylZCUgywq2qiSGCNwQ2cukEAxgU5xXFR4yCEClD0VtSZYlBmEtrfehiC2p0lm2vA4DsD64zdYUBZtfzFkz0T0IIbJHghAEPDxkK1S5qq5m/S8XeqLIdk3fk170DDarjjnA5mhXPwaSdHUY69KODkx3EMEBfe0bsBUmYvOLo3YYoTYQ68vEi2mbw9juSlTYXaIqqexOLCSZwaOQGl5E3ECiuG1Jqom2i/jDYotkS7Qd33n+kBj6qkW2FSrYJGux5eUKZlFRwq9IGZWAKmIgpC1skIXCo9vwykJjB375F5iaNfG082D8vwb60ApmemnS9ddfsRG+dKJn4H6A1c3UwY/ZBHsqqAdtTA2VEsMkTWqMarHGBq2xsV0bHWyLj208o7FL62pcpl3auKj5Tu22hu+FHo49qwXrPaOtjhhtUUI9FX2ufnt0V/3e6Fv1vw6+Xy9OCMEkEfgWGaA+35DNPoqIiJmEqg5XR/LDGlvb2fZhZ7BThhXF+fmLxUvzV6kb1DfUf2j/yFttrTpkzaZMa7glHYic37CyATUkmvRO/R79MX1Q5x7TX9L/qjP6Lo/ddxR1lXS1TrQO6X2dPATmA36OrhIJofOGgZc5dyzqETrSthV1PcGE+9BzPZFhDu7Qi5FhsnzanMh3AomEAMrvAibWyS0JRmm4wLwAYHF5rGLMfF4xQk84g9lWioCnbJdNZ4jYdCHKXxyxmWEJJ+LtQ7hBKXGUtiwm/mAr5LEz9IHx9gkq6zJ96Fxbr7NBzsylcs25l3JcOxacVFdi6PKuQ+zCfKc50jo3khy3tWRta3P77na0qR22h/FtdpCLhx2HkC0Vw9lITZPotkqTp52bHFFtW8WmzGv8Wzyq5jt5xAdc4cEH3C/w7nVGFHmdmjZ0pPERatao5M14aifzOukDYu7g5cgxQwYGFtTdjtbO502sh49R0V2W4tT8yH/4IZHch7BSx5uHqEkx9OVuBxO1UzxEhhodS8TVAbrjOwCTz6uq3tDHDN+xHPd1ncy0UJpRIuFwItDHNG1djrsZq/WWpgLW7cRIbMeS39eOx1eWaO0c0elto8nvqNa6HNbqQt2piCr5UBUMhMK1OYYXdGyWE6scn8R0LH552UuvTL5iyqjLfn8JLEy8/aZrqzZHLt9/x+3PzTKlcM0rifCFe1cubFlx6dIf5KpumTPp+fUzbp4R0LVYJitfPvyU+d2R7rum2RdMHXHNkS/WnzIGvl+fMOunN01ZdO7MU64mOmbW4MdMPx7HMXQBGcWvgPDgEU8zyJ6zT/IIwyNMj7Aw8TJh2C2IAtRW/SYDGoSdZ4FVgAGsL6EIkQSrQD0oiIS1BNqzgkp6VjBJzwq0F/a98zqFp+berhbywaa4PVlSYXXidP/p4bP9Z4cX+ReFH0YPM9/TnjSfjKmiFpWXoUuZZdyV6iptnfaUuk3aLm9T1ZB6m/pHxOg15xsrjZsMxoB4WNq5ZmpFLcKPtRGbVQexNSUBw1DA0DMm8KOPlytgqeEpPtsoGhldpOO/Jk78v5WngcFPy6eBjJKvxpoDQmjreccQsV0mh7bbanC0MypSeBfhamiTsQSnEK6GMXIXeEYi6A2moDeYgu5gSheDmbcEWC10CkjQyQUEmVxAoFKSNLDjE3W+t70ojIy37i2bfs44qTDNV087u3ba7AXzXsYKfPeY+fjo6qN5sqT9gQcJZmWz6xD+o3gXo9z5ropxvFA+PGJ9bASPgN7lGEz46FBQhLKvZMgLRUYBsFp9owstoTKwJczOdGyp+uuLvy/9ffWf7njhD9UvRW9acPtzT9667FtwfXjHW7AKyj+C6OaXHo9ftvynb7+75xvEtw0mYd49gPGRBaqQn+qg62XEalmtVZugcaMCoxJz0TnyWYGzE5egxdwS6aLAosTu6ne43/jfj37o/zDw1/Cfox9WHawerA5VV+djHaGO2LTYquqN1cIIlNFGhMaiUdo0NFGbFDgjMVcuapdoH/IfhY7Do7oJg4yumAaIY86xgBzE4jyCWWLI4o0M+cwjBQh2DSEokLUMLPWHTjW+luEyRSNrmvstaFq2tchaZ7HVNhks1TYZPpaPaAGL6hQiLi2eDC0rQo9RSE24wtIJV1jEI0AYw/J84dYu7+m2F601Po/PfB6f+Rw+2170ZQTPShdMepY9rvia8JZwQBgUWMJ/MwVGSNJBTEW1kHQGN+VJqi6FGOXJaLJ1VgWsJoYSRdIDFSilq7uD2mDmQL7jkAuyycdqp1EajH26u7Ao3sIEMYdhKMNgoaIDWYlTzlMEAxBMk+8s+NopAk+P4mtriCXl8BuWxZAyG7axMOMxY5bsvek3Vy5755ZFDzT1DKR+dOVVP3xm7TWP3/bo3V888Rhk7pw9HunHJyHfL3/+k9d//8u9NJ4CpmHck8TyMoh5LkR5LlwNEkGMOLu4LmmOsoS5jFspLVHEINHItLExYZ9FqKoEWdb5fscdDxyLsSN9Y6MjE+N902PjE7N9C6NnJS7wrYhdkLiGvyZ4DB2LmCAEDS0cnhUiBhATShgbzU0mMk02npAFsBM9R8YrhQPUDKedbWK58x0/lmVhzGNHynwVrjDEwh7v9RTDtoZhArWNNMdvxBPiE8ouGrmoVNfYulmDWqya+KmyuVay3kGgQDWsDu3yQMr2YqhQ1gmmZ56ZDmfZ/qKZEexMY6vHMR6juaLKzheFVAUTJSgTOYItQdmHuhgJE7WdbJvlqTv3EN6HGepYd6WBRlxah6j46uoY6O6gEQ/CRrCLanbYvTpuVwGqptZhjcA1u8RusJ9YXqwZIlymLTeB2WwiP2PKrN8VcXKcijhZ8Bzt55/X1ZS3Ck1d3RVizgSFFmAFhDQ1/WA6R1U+c97OYZ++/KfSX2HgD7+BOjzxsbx1/UV3D/wezVbHFO+4/llYDD/RC6shA1VYX/qg9A8z9dLOpfA7t52+9CnHLvRjRryRexuE4XmUA5MBCRrRpmhz1I6uij6sPqI9q4kxrV7bHN0dZaOkG6tj1a1VosaoRkKGQZQP+FmGB/JjARgY9DvdtaPot9mhcIUnFMJOX2EUGs6ygEH3Qeou7hk5ppW6jfOJ6taNAEZtIoaitobFkGs11VOLqYYIJjDMtZs+c73IAdeLTCA2JQ73EpBK/Mw7KEZ+IhJ9Be4EaXAMysAzrsq9TsysDrODCov+fH+XY2cNYGnRbuEuPv1aDNgtXhJ4EWNNU/LFgcUbcYgto8abb4Z5LEZWx7cBOeRnEMZwvcsZXjZo7ASrM9qlhRbH21k7qjCqtY14YsIC6b0qWAjWWlsefdQfu+XKMxfGx7TMnvDmm8z37u6+rHXSXN/35UmLLrz7xMWOrDitNJv5BMuKJGhEDbSnFikKFximZANnKhMDvFQVrRqm5ALDatuV0YGpyqRAUZinLFWOy/8T1EfUDqs7tfbUujPrNg7bNEwYnR7d0DlskjIpPbHhnPQ5DZcKF6Uvalg0bN2w39d9nP609q91VjjEB/vQlt76hF+giMdMgWaKd9ZRpsYmCLrBNrlEwpAn1iRUORQsZAsylhNDskHG9FBo2JUTWBfJ2UhkfxiaYTu8KLwuzA7D/YjmDKO6KEx1Ubisi8JUF4VD9BjuYkcXkbN4su3oojAxR8igDmO1ebxCTh1376kWw2sMmAU11R5LVnssWe2yZLhYnXnNeMs4YAwabLXRaczEWM8TLYarr0YUDSpajBhhPKOGPJWRIE9kUP1kUP1kRPPD1qSJisrPGJIu3a4f0KzUUlRNUalzjGQSHCKS5hBZU4dQNwZIGBXhYRpiAPAnOCwpti3HLa7WYGrHctzqfNBfT+WH37EWsMpqp9E6LEUw01VjO9zB/3VYfSFHe4VHFSzq+cv5K1TYxS8pLaevueH2iA6v2vwfRy7/1Tdfue6pJf+x6dVPHnrqhuufeeG6a56ZF5udbVm8oG3zXbDj/QchvPvBdSeWff7WNc8zjb/a/dovf/r6Tx2ZsgEA5mPq83vDiVOF8BgPhlsZYmxTmyvLjmImMjs1lu4KhqOtYdFSrQDDQWAkOCGgyOpJuEat4CvVwzh2XVHNSnZhdOugBHdLMERBTcgmLCTV02WAsI9EDFyLdJZEDVwpRs6TqCeGdJ5ELXKJ+O0U8nSSTOQHOb6dxvhnUFdluHV06+bQkRBaFdoU2hwaDLEhFPDYKOCxSsDjsEDWCYWZ+PGO4EYBKTxsDgKWRhZdT9BxO0wlGutFwwjtSrPjdohKMURFGKJhsRnBybMilWi7O++FwrrzR0/mq7yjugjowZiHOIyoLNN5XcjqvBqHmoilGCAOnpsBFoMwH9+uyEBmOCy9mnuXcyQTIUL5yQvWjCbmZdCqtQjD6Jja0Hvj7qtenNZ75WWzvtnB7Rz47L6uJx8ZOB89vmHt2d+6YWAXllu3Y4boIPEzICDZiaB5WRqMRwzlbWBifNR1/52ocGUM0VwFzXp0bxEpXljOI3iPEDBRvuhAhZ01UJGgMlCRoDLggW2M/91wnUfwHiFgouJJh7ymQzRXQbNlB0xbURpN+nmmtFHaJG2WdksHpCOSAKRqaZW0TnrM3XVQGpTkagmbfgKLGIlndg3udq/QWGRuhIDneFbmhSwH2MfYTexmdjd7kOV3s0dYBNgUux9vsSzB6ITV2DKrsZTVWJk8AksVJ+spTkyUqBTFxAlbJmzHzhC/zHCrsWYkGrKzP+/kfeAPkVWrK6MVJ//Ed7Ayx5M8JZpWRNnJP6oQZDBL3d7b28v++a23vgiyuS9+j4cJ5hfmcxLjZnyUW7Bp5HmUpZOi2J9VsEHZHiqDQd4jOFe+J4q8Y0LwRX6BxBja37hjPCOppHl44ueinnyPkDyCIT5Fk3xxDnO1jHx8yk9dy0d6fHXE1XykF699HN2RpjvsW/EenmU5lm+TJrNclh8uz5OvZq6Uf8/8kRee4mEtnxOyYjs/RurUZmrz2fn8PGG+dAN7LfeQ9Dr/a/Zd/hD/J+Hv/D/EoE+WOYZhEc8LkiTiDUkUswIfEASeYdksJwc4TpYxe7AkrMpyvCBiKQJktg8atsSx1NFZI5KtYIpa+NTZJcQ2Yhg+FMH3pJiiuolPShYg7yjyjiK3KfUiykKIcVonmIlHOGYbeyQVYyYFZk6YmHIY8FFhRj0JgDo8QFTV/jM9+eJK3Yh14HTThV8kaNZ9jATNjub7sfQy8S+J61vhdpJ2xBIvNzciktcxIZhih9jB0KUb0tSmSbBaupVBUkSzWrFY656PmZM4uWVpWFW7JFZVdfAk76aqHa/e2Zqiqy3pdvog87FFiO1CkM/jb7wM+MHdW9PtmAN2bw2R1QdbzXbeWdEtla62KM6X89SPQW7le5+FYiCE7xYIdNAF/taxrRHy5b9siTunw675jlNwKNAHiA/EkPFoZwErYlHM8o4IJgkL4XZXCMOCBGuhgEcOfO5PpWXwtQ9Kj9/E7TzxCtxcumpgMaq+rnQuHke3YLnbRvMWbv6q1C2HWL5Gxn5JlpZP/RrJ+SUJWXHVr8jDHUWOij2aodA2xslUaB3lrJtHOusaJ5PBzmKsYHDV3GPcAY6diRdHOKaaW8Wt4wY5FjeJjBhHuZIrUSUbxMj6MQB3gyOYISs07edDmraqQtM6zOnYDaJrNDiyDxODXjKKKwTBDPZkIUikIHECu9kNdOsrMq8HyE7nud12Sy9NdPDwEZ/DWL6WWUlzHe4D/gpxVgmhfRW0VUFXVbRxooKOV9CxCrqqIjMzUUHHK+hYBa1WxF21ClqvoI0K2l8B9c0K2ldBWxW0vwLaVcI8XwVtVdAaFseke8Q+lyBRPnu6orVm2UPsIek/wx+muN9wx1IoLKZqpUg8JTFMbTLBBwk6FyBfG4ua8v4s3JjdlEXZcDimZzda0GKp5ytCvV40CkI9XwHCJBaR/GHCKBai/i+V+r9o/MPyssOGvGB9sKsn4jktIp7sjDjjw9aKkezGOIzTO8XLd4rTO+HtT22L3ClOwV+c+l/jRK5SOBpXyT3jXswljm+1HaBCrXeTWk9A17oCOlCszcL9ABLXNKoGREwzVExXfUVM02gICLmY84RnQR+1AxR8OgNAdyR3JtsHr+lJTz7ZsKGYwPGcmBU7qbFTgUcHZkxcMuFw92pAjGuMH7DEN0kmIgERHjRVA/5cQLXi0KcFPWjqeVj+KbiwZVOOYWEJeSWIgev25YogMXwSk1uX845R1IKt8E5vJAaJAR4KEy8ehbKO47gS1D7e8tSyq75bfePPH32up3bhqau+3Ttv8Zk3j2Vz35lx/oXzdr60faAOfX/5+WO/8+TAd9HWa66Z9b17B37n2T2H8bgOwcPUQvdzDO9Hz5h95h+Zj/xHmGN+niUIoQbz7bUmfNDcHzkYGYywKTGgB0I+bPdAPqTJmq7qJxk/esXI18vGT6KoZyLU1olQu0ehFo9CLR6lbPEoVOIpNfQMmvNC+lqhFg/e/ofDYgq1eBRiEVFlrVCjSoH4T5kRIRI2RqyfyJEIWhXZFNkc2R1hIwwqBEMe74U8bgx5yCtEZfSxXsty0ym/1uiRv2T0WBVGD+tK5N2278tG1IyweawyQcYxg45SQ+ikA/iHsCLN1Md81z9kCYV4S5JFWZAZ3sxZvB6Hhuxz2a7xZmJ954n5LWlyCDMXw/koS3Gene2x02gn5lbJSxt+cOX7ix6fZcq9jZdNueJpNvfdlyaumt5yw8AV6LbLV4y/75cDr1CfzoTBj9k6zC8aiMJBwjHbgxHyyn4S0ab+BCKDlhAqSg/4BDmqTuaniEV+vngJf6kotppjfWNDoyITzWm+aaGJkYXcQukss8vXFTorsoJbIS02V/hWhBZHroZBiee0c5lzuHPkc9XlzBJuibxclcMJVrCwjAyc5LkJVEQRAmXPjVkMZOLUSxOnDCcQfwz10gg0VuAG4Agopt5WQlDITQjSrZSg+JO6mDPZ1mZsZAqmkBIYoRwkJiGmA1hW0qRE4hzGtO6xme5xl+6Gr8bjUQBUnXgHfVSu0VggSFC2ol5fV3xR8Q1ClLFsfGsiFxHwwlvAu647Y2B7EYyMEQcxVftdJ/GS2Z3vwhC162QOo/EtDAdIWIFmVZzNnS1dyF0osQTqUVG1RbGc6ILChqnThnWdvsQgMtswJwEnJQtUOmYmPHnHv/0HDK39810HSv0vb91w29ae9Ru2Ij+s+9ZVpf8c2Pfnb8Ak1H75i1/+6t9+8XPKVxtKl7JpzFc+kIS/oZJojWoON08xp5lsZ2pzClWnGtTaqpZgS9VpVatSG1Pi2PDY+NTw1Ph88Vx1YXhhfJl4mXqpuSJ8WXx36u3A+5H3Y28nDwUOJQ+mBlOhWjZv5oOj2LHmJHaqucD8UPlzVclULJ0JJRJE2YYSugL06EksFa1gqWiZpRLFaGa/DE3ZlhfJ62Q2RRkrZbsJVoedTBk54iVceVbap71uytVRylgyGScGTb5aA/0FVBgKQ3liyY1H2dGiLwvAbmy/wE1wMzwC2WrYCWdCBhLARxUkpAoSUgUJKU9DGoOCRJrR2Co5lXpnIE0iwfqKRFmj1ZPbIrAypODoRurgO3poyPHnBE0xeuynAsmNR+FzQXe8F+iWHqLuPV3BYodP9DHDy5qMumMIt7h6jOTwIb62JldnMRUss+HJsfctvX3/sisPrF1wzwjrqauuef7pNVdsKV3K/fjO2bPvHnzwidIXd505duAL5sl9e3/xm1/8/D2KS9dj5nkd840FBco145r80GRhLdvKns6ezV7MrmF5yRIlUdL8lqQBRoQK7XAgS/UbRSjWpPzQj2osr9Etrxssb3hZ/9wrVsbqn9tWhYLg6Ug+CZs4jjG+wqqc4Zu89+scY4fMrqOrD+GWJu1M5qhQnwUw39ig37CXtPpq2BXfQcADxgxKHzO6AjNU4gXHYS9g2b7+B6de2nnueaeedtq48wJJNvd495SxT9dN7ly0euAd0oadgx8zW3AbNrNJaneVgyBlTBglHo02OhDqKwZFXQWdq6CzFXSmgq6toGsq6HQFnSqDheuLbE2gZqw0VZqQKdYsqble+pZ0a+Yp//PD9jCaFI5Fws3Thr0b5uJoDkJmC5QjC8WF0kJ5obJQXagtE5dJy+RlyjJ1mdab660zSFpppmF0ZoE8X1mcW1y/pnZNZl3mfvkR9b767w77TvOT8rPqE3VP1vfk/i0XqvdAe41H1HpExiPqHYeLew4haj0i4xFV2Nq2fcn2BWJdVpXZWCoXZJURVTESnqiJDqMB7WhndGb0/OhL0beivBGtjq6MHoiy1dF7oij6Y8xGQczhNNJpB8jpJrQhMuF+iAA0IZn+s7snEGqlEVBTt1ohHLGwankVqkoEBdZJhqLOtMOew+yw7Se8yCZGKNUxGMtEbX+ktYV8vYWGsCLOksiTaIiwczRFvhlNkW9FqS8mSsOR5Oh4yZGO6FwgeJKzpyhkGvH1tiXa9zfCRnJrcplGghDItSlBLtNI3HjkSo27vE7vKTbG6LOk6xpbF7XsbkGdLetaUAsJ62ZAxLEC6PBJOd2AJS8hyBMSYgd5yJSrZ0PFVMagwtCgL2KkaPCDQLYAeRBDp6EPJwziJIzaVtGoOeC5iaIj3XhrV/f0oxV6E+uSfP/qGV6aVT7fTaKuFaZDP0kdwevO/m6aY0XsbZJBTVZOlpWbZIUxnV03PFnLBYblLNNn+k2Gr9FScSDVC3HIDceLZABvpvXaOKip1VSxQY7D+jpJ5vNsHFSbVQT95YnLyVlQo6Mxf/PNN4MKiU58nV1DO6BjhAAIq5RcrmoES2X3CCUaiwWrqJYPDiVyWSSJy0lg8bfRUC5J3qobgUa1jm77So42/k0iBxHkOrcad6y9/ppR2ftff2jm+DGN9559w48XWJvVKy69flko1BS/9bXvFi99/Ya3fgdPSVy2esmEU2oj2ZYzbp4x+dr66vyUtZdEzlp4VlttosovZwrjr1+44LG5P6IyPzP4GarnHgJheDn1RaROsv2VkyYRDdFCBc1X0DKZj5IjftDddgYT66IQQFWTIQNCppQ3ZIwNGMUwa0AN1L5GSTszMO0arKRVOCiIE6WJi4RVwjpho8ACDBM3CZuF3cJ+gRcIBiD6QnAwACU+o+mGgmOTuwTNAXCsDweAEkhB3MAuDnWAtrATLQMROHrLxV9y9NBZvk6I5dDRDppFMtBBVLZVKJhv0Kxt1w7dwoTo1DlGwRqOabGl5VDWNEuXJarAZZ4wQaGlpckFfNmwk1BCwsJWm0VCwTSvG+mxM8dduHzYLbf09Pb683XJxx8zT13yA3TR3VBYXvrm3QP3Tx8Wc/xIt2Bdc5DN4Qff4cTZYiTJIhhuRSl/qNUgLxv1BVrzfpgR/SEV+kMKVtUW7gFQCJ1kYYYqkFqowsIMZSNhYgrGqJ0ZphZm2EdDsuWk0TDV0+GybRkOuMFZN5oWpu6LMLEtNdLog2G4OwzDM2I0/5+YlbEjMbQqtim2OTYYY0kunpuZ7rGF6qCHHhLtK4MHCQIpJe2XDkqs5IEHqQwe3ECfTMN7NJObhvSoXSnRYJo0I3qSW8+NmH3VgHSABOn6zg4HQFBRE2NNXTM0xAsiL3IiNiJZNQ400YoDYkI2Nt6MMR1hjF4MLxiLuiYYJcRTRugkWG4oq6guR9P6w6T/T4WEZjqv/815T8w0lV7Funz27G+N632kd8qKmaOuQPcN9Hxz5OTZZ99zO2r/4vfl3P4dmA983F+wYTkUDSE20qsVIVPN9eI7zWt6vluuHN1CZScuc5IT9xNvKoDpTQXgh6YCSBUhd31oKoAxdIav4gxx6AwyBr3HKz9zOexg8l50kC07rKUKh7U+NO/bUMtn+Ly99FZHh+JC5TNkz850J5S7b2bVVJzxcUVsqTwpzEp5YLYGv5nunvpBReCwTDv5qy+Tp3G8MIKTdM27dsw7vapGgcTHtkIoK6U6B3b36k64brfdRCjLptuyxUCgYvwJeUMGskYmYqA5qgURK7OW7LorHalnYRW5b5/57j7znfw+gnyd6AEGu5X6KmQEYCPbIKOp1rnWtyyGvBy1ow56IcCDXsLZEVuqTreaiSon4GXvqM60srwq+fm4FPVxLGB5RVJ00WcCPxMQEmJcqcI2eVZoFPN6KxgljBXH6ROYybwtTBenKacbk62pvnONs3yXCYvFS3zX8tcJa8SX+Z3Gdt//8F9I9YpVD+q1Or3eqPM1BcaANt/V4m3ig8x31afhM+gZ5Sl1G9jO79R/xr7L/076mP3Y+Mh3lD8uJRSePLFKlybvpNc7cIT6TtwQUVzWDdYHLFEQs4KR1Yk5qAuMBtWs1jf4rt1GRIaGsrCR2nwaDPh5WbFyct46hz1LXmgtt6637rRkS2YZAEl3OB0z1NRd1Mhoyh9tciZ5mYfIrwNV8F/cDjAch+WGwEmyLCqqKpuWhaX1tB4O+DDwOsO+WDb01E8tQUwJls+X54QAxwk67uespgc0TRctw8jLYgB/HXAIPysIQGxLISj4WNGwVF2jj+fD8pbMnSZzV3yGQfIbA8dMDZJJtes0BnPz07acminDlfJNZOYKmmNLMy240rrJIlOw5tiKycFFNPDCcPjkbfCY/9jFFMRFpx/t6opgEIb/YtEBTB8uR+tM99fneHfbneoAeLlh+oj8hhto3YCvrDBXbtDNvYJudpAPocln2ubqs8uTWLSUmkKvDB7EAP4gHv/7e0GzkfJhVqUzWuislmmbW8vnv4wlwP4tQjOk+9NnT9tcGJoRQw4e3CKknIO+k8sUvEyuvh1DXHxDsW9w/1ahmdxmKxiDdjq3L9+x/PVw5detwYM9copNAXLcDUGSi76z3dcOhuEPiTr6h2baODEkMkK7uzx3UXm0/rOfNCz4w6Pb/HiJF7CWqWPgtNKunc92soVnX35s1CnbXyr17nq24T02N/DwIevn6PKBB3+xD138xe/R9dtOvOVgiHRpNvMp1h0x9G/UXjUi5YyWcsa45+L1CAMrjFfL4tYVoLp3VPMItXx+2WnnEZpHENXuXaqsA4jir5wHUCUHDEZhElHDxyu83/YZKcVWUwa1roxoUz72fiyyLxY1yYoa+1TgxXuMBDSI0XhFor0+UDRekhlbsw1kpOqbW02yEFTJF9IivjqlTq3TRqujtVH6Q5ZS76v3TwnN9833zw9e6rvUf2nwWv4q7VrrusB1wfXandbdvrv9dwQelJ9RXjF3WTsDn8gfBf5HGzD/ERhMJH3+iK6fNscVNyG/koizxgTjVoMxouWXcFwSPldWxO02w1BNPNZlwEQDfn/WJwfwhqHiwZxVZGysyn4ybUnhyQVAwkygpsRrCZToQ53bDNwidqAPnWMrnT7bh873veZDvj542nYD1oCJcZkcom1mp9RmdabKzFIHVYQ74LSeJgO3EOrsjaeuxwMbN+EAKfwRi9C6HxHz6KGoeairuz8WMfsphbFLvzPCSTherAzHA/wmeMh2dIh41Op4RESGRsQuZwb24MdkuM3PewMiMPjB9rZ2uaatXce6cFuw3aoJ0vD4fILAQHcXCZOfzPQAI+0oQyb2y8ujhiHLtDUJoio4ftQ6J9+tjUw/84fo+IC8QGyomwLjhnVMCVs5Timt2PN+vqY6/8fe0vLxmebri62lS5416zPxy4wqtn7goStvvv4qdNkXP3vptPlnO+OkHgDmHTxOdPgpHScw4jGuiN/Mwct60deH3hCRD7Y4cxPftCVMwFOTNGdkjz0VEw2oXmoy22G7fAachCaJZ0gzzYXwHHSOuECaZS6HF6GLxGXSWrhGXCvdBdeLd0j/gEdRPCrmYIOYl9rFH4rvQcEkmdNmsBVhYYK18jt2LTaD0VhJRqIsZyHC+gBBUlgGXcDlBZ6XL8DDlEB0iaq3vC6jPmj0Yu3A8bsQKUMkEMca9dvXaJt0CHRbX6Sv04/oHJ20liGH9DVAvhHClwCcCVaCQcCACPWwRw1zTfr6vU5c0EnnMAcIcShPc2vNAWLCd5gfYuvpQ5qBT7gHS31T35t3CgS4JjVmi20NMCcSX4zTeiJpS7y1ZwdpRdKU9ETYPZ/OXiRy/IOtBmkEd/Xxjni7JIbipxC0sjXcTo0COdSOAvgTC7V7nESkbLxHxsAKY/Nty4Es8hy113nHVCNOQFoCCfK16VHpIBRGF9LBevTkFfNKM5nFAz9Zee0y+Of7GJG/7+qB89ZKD1M+YfDiNVq/5L+pD3VKNVW2u7X92qDGAyiyCsMqSOCRwMkSFDlZwBzzBpQVGUJWFGVs54oTORlB2WYPQAhnaKPd2J1j4yjlZAY3tEcjaApNZlBEN6znJDNg4gt3mqCSUvYrjDJDpTbPUIWG/OGujn4ynIlxG3Wm50Q6ST2rfgP/EAM3bvugAAFCCivwtohfAD8jGXH47Ni+FjLxbV+LM+9cGIUNWastKFi167/xjZ4NG3rQqZc/ejn6YGDnFd+/YqBhcNAZR9ydvhyoBcASwAHwLG63EbYfGnT2UrXRZKC/GoNYSmMQ+njvlDyExk5UAxrg4vXEsMKSYRRGOvhLHP6ltcFO60XwEC/0oYdsP+DYQwyQBfYQBFHco4cQ8woaCST4EBwBiLmH7XeMXzqmk/QNTJsnaL2QtFsvDAIWnEgxu0/YHPgCpNjdJJ5yHtODrsZ9yuFevd+xtMHg5266yud2Ta6hVeFlgQMsBBzHK59KosgwCHdkh2xI6yRErdagZrRKH0CG7UDQ1qxWGFW7n3ZmIJCnIQOG5pRQ6TrQgReVCXYEtKuQFWTA8UgkWS64B8y9NC3Iz5BsugJdbmzZN/z9kfuamR4YPnKk9Cdn6eSQP4rbbAF+DwNUwRmUO32pani6mKgipXUsM2kAMXzSnPuTp3q4c+7talJ2SILO7CGJzo8nKbN4SZ2KUrlUhBSrrhqawCG7cMAs55GZ/3JVnooKMW4xnuS4hRUFSFwfjTspzU19darxUGt9NBN37HRWZPloJBZBvCKrsiYzfDAUCPlDDB9nwmno0/EiIibSMCRbaUABWCP+uRmPgy3A9Er4VJ1Uwscp39NCHHa+YADpqDabbiH+PFqAoTb9KPzH8wtunL/mihnX3btvfWkLbL/3hyMnTv/u8hkvlH7J7QxWnXlh6a29T5dKz17Q8sLokRP/9NThvzcmHb3zDADsetxnEnib9lgNrYd0jwDLJZGAKDySQikFoZjy/7IGkjuhQnWj8aWvVECSxy38pxWQSJjFKX7UdVL1ox20+tGXyh75vlz16Bnm/RMfos0Ds0jFo7EvDFyMn3TF4Efcy9zbIAufpu8eiwfiQbSoDp4n+qGPyWRA2hdGWZCknntSHg0bbJAPJ3UmneQlCHN12cxJ/Jyp4OdMmZ+1YibFMLgN6xYhBpG5Vl41CdoymPh9r1tP4qhN/dxo9bo6WFflNXaV19hV5cJcVbSIRLkwl0x9/XI0d9G5JxXmmu4WMepyw4QdRJx6UyVJjlnZw+1lyUxga+OJWCKaYHg1Z2aDueqcmGVztdmIVpUGIcOfxicH/CkBb9Vw2TRMKJilAxZeJKV0GmQYvACubUHd3N5PI022ie9g7EwmrRMvZmHbcgh1Pt3HtOxYzks+v18P06ktOlPh0m4iRWCcCoRwVNY6qToYmZmJSF6NwAcDPpZAM4s5E624p7R/029Lj/X2wFn/8RiE9+VeSl+4feX6PVenx2yA6N4bj5yKOn8EBw6uvuJleN5v34VX9F7S9+3mVeumz7515u2P7S19vu6CNmhhHnkAy7SziL5F5zjzlxiMJkVpbJ08ih8tT5bnMrcx7zHCVfLvmN/hwU56kAqpeu5u9k7uOfYTrIFZOIp9lyVS+iCGHOlWJkUWGFD0qO0+spfk9orumrhGeqroenePL0T2f2CfHsX3zGZPEaVo9BS2MRI5bQ5J2ZUlUeYYlk05ibpYLaSc5F0Zi3HEQiQoIhBlBilY7/ShsbbRzMFN3GZuN3eQY7mpItmnNAswJawTNgsMVnG39fzTClyYzZTUv1zlzB3anw0VN3uGFP/LD0lQbNr3Y2OAwoOODidxC39wXxP0pnvYn+TkCqLZIXZAjPkx7o9XWsLs4G/HzHdsIbJxpEe1SNMescOY4EmQTTR1s1UilGxqZqtr+87PDxWOIukUFi1SMSzazpJPTbwdq94PtocwGaJJubbiaxdrAu2sHWgnXbIti8lgGey5eI/M1OuihgVWp5bE8yyDu4JWB2NPqg5WIB5+L+M2LcE0FKwH9qDfQmHgIfSNQTBw7Ai3c6ABvTfw4okH0eFPSqzDi2wjxQlPUl5UIWKZJAfEFKm+iJ7eJqBy1TBGL+fjevKZ+Ze14bGvaEP+67Th4S5HCRJRDBhPd9G3LFc/C+K3+jW38/jfXnD0zYMA8AZ+B5Nx6p2JjYqb/Y2JlyudmyKZPkMeSNQ1iwrHT3sJwZF0xnpCqbSYE2eojAQgEiVFJ9VCZIWnOJZmWRA0u53CWBM4cVUnBcB79xPOu5NJ/fvoAiuZ3bvN/ft3E89a3mUSEHet7WqBlifj6ZKhS5YuOboUCb/X0oJAVMcxNAqE9KFKnrLqxoU+9/JNP7erCZXjoJqSfa0GXXAqA6CuABE3Z2U6ijMfTd6FisAHTFS0NVeZ8l6HOVnGkLzL0aajzgydjg7nZboqaqU5wyBu3wSQIQZQXGSvUm9Tf4abUj1DPcNgGtisNkyfx5zLXqVdo2/QRAVxYrs2Wp+JpjETBFucrp2myw+ih5gHhAfEZ5inBd6HDF1v5hAWRUhUNa2ZEzEpqmcZZ5E4OBJFEi/RNF03ST8t8q3zId9O9AzWkSO3cimxD47cpkqyl0juVlK1paKcstWbFKjsxK+tQwWfi41LZatBKxtUViQ55ijiHUWQMlaZ0OxDxR0pbpHjX0TP9FikXFKUFNft6ogMEBamfgi8FavYPNRFOLij7GckvzGzv9+1KV2H4shmUC4/Ou/HQB38AnPsuwANvkvLjk7brOJj9ZWiShv8fIsuk4PUrtQG39mebteHpdux4fzO9rZ2vaWNktuG473Dvax/EgymTjtqT9oakeicLqoiMtxCpeTXSSZJO2Vx0latBWuh9SDMwHObQ9FR8HzI7SoVXyrN43Z+8dm9U2Y9zJw4Pon9xRej2INfpCh2vwhjofe5d4AO4tDRdNNiBgyYgUA8HI+zrMkGlLASZ58Nb9df15lwOBJHqSrbmumfGbZj87h50lxzjnW+f0H4/EgxNjd+V/ghZEaTDONLKlLwJJAUrABJQQ8kbS8GcymMOl+tCLAIgx97MdhPvYjrES/i+omXBHjUSwI87mAnIbauClYZniA0PEFolLGTkSNyUCzX8FXdid8kF6g8lqKJi4awqFfltKsczZtemZNHZlJ2dXXHt5B6Ei29yxWJiVIcwzAVCXgg3cIS/E7xS5sz47oV5WprwEXwdjj6F3DS872l7a+9Vdr5zM9g1Xv/AePX/uneN0vvoZ/DFfD7e0o//MOB0qZtP4MLXi39vfQWbIXxHqjcX/rQs73YASxXNRCBIxykssS6LICmmdMC55rnBlhFTRIPfTjiYHrfSV3iO2lOQHnKvS8n7sId5OTS6UVRJp0gmq6oO+rk8oqxVAziv1jkn9Y8w9/V/p8aB18tjxqt1EGeEpphdndV1jrz6qPSIp0Ebm7RVWok6DoxEiJfbyS00EQI1ACjME2T3KhZhRrum778vvmflt4o3Q7XvvJo15kjby3dwe3UfUu2r9hVGhj4EQPvvmnhLUHNsX8fx1jxBdwHEVCDbqJ9kPYpOvSNTiyovlhcUc1KNB1GpEvBdBOUdlOO1rwZYapHKB7h6xv8rx5frNVHZoHV1LVaZLuqrtV014a79pHKZFU55zg+33TX5Lh9Biay+tTE1NTZysLEisRq6Rr9WmO9fLvxXe1Zo8/4WP/IMPH4SVlGwLIMy1AlXxylYyGZ91mmpnIRSQqFY9Fk+NXB3RU2+26nhms4DNI1lLMiEcPQxeRJ7JWsYK/kUH3YZE5/hPcyjXiPF2hh2CitpUQDa3xXKrMqsy7DZGoi6CsTIMoMFvlXGYz/alFYl8FqCUT9qvXpjvrooYhr9zthKMpnGMXijfYmGosKt2/QR+Q5jFcrEjeG1C0thiaLttFumGMt31gi3WG3G7n5wI5F2y2MQX34o9uJdhODTbOmGn/KKHN+fKsUJQaSrSyPRgE0sCqANVTQuBztVJ5td5maZG/yAknzgbXMCFSXy1P+pn6D2vTj6M69v7zu529Pr59zJhg8umfO5XOHp6f9J3x8/QMzvvtEqZnbOfNn1z7yblU2M+PKUjcceevdYxRh4Eqm0Hbt5KW3ESzXjGXOTlKvHYYpluO97hE8gvcK7wn/a+1a3qtdK/wvtWtxX3MoyTLEMcFzrNSHruhJOeXHd/ApiJoYyGB6G3SrBX9MKouR6c8uQ3zmodz/8jjjhMcJ3hwtfEVx+0OVgBdjhg5z4FDXYZNm+ne6RYDLP/FeIPKkQAOWLgxycmlpqTri2U1byF+qYu8sxTnthReO/420XRQA4SoiK9DfnVpW5elOGAqjcmqDXpHaYFTMi2NOOsNrTmMoI4HlvzwLupz5wHrBMcYjyMxLt6qtXpG+YHiJGV8q/KMOvoNv481Cdmm7UGwAOavBl4u0g9FWu2905Aww2TrDNzkyD8y15vnmRswHxQcNZEWI+WrSpQurCyaMRfPBVq5VncBNUKcFz+HOUc8NLuYWq5cF13Br1LVBgwsSTOzDLG8gkQiaL8XD49g0Z2ncW8QmNx7qkqYbhhrw+3zBUDgSCfYNdvRwIJIia9VnkbW9IChKKRLiTjkh7ggnislgJBAMRnyqJCWDPkz6LNUwUqYVME3LJ6liJMgZlqkChB+JYyKmYUjY8kb4mSI+n2UBMRYOx8zxEpwNUrjFZoMg/tiAg7O3p0jF9Wi0D961xRE1XbHo9AEMPgdi0YEIncL0tWFu10/rFcL/3+PcJLjdsdejKhcYmRoYmVpDyHSrT45gOemg1iw+1liJWgEps+VCXX3oQI9qczYJtkFqJK3uAl8TTMZwVfWJHOkyiIKiW1efAFYyNtz4GV75nDBaLST19SF8tLT23w9kYmNkGP7k1zNrE8MP/7R0+a7SL+qEcKD0BrfzROd3v/PnDPPBQKz0l7/d1cu8iLFs192pJZO/eILamA1YLm0mtUjh2c7YEodiv2W/pewQW4s+nTj3DM1qnQIni1MkRhYVCbmcqatA16CSVDFTJXnMdNjcHdjrMlz+eRYyCEJWkllRlnNV6dZ6Gf5DhnIKspidWLleSbRCsiDVQnvwmiXzCv1kL/4KlxR4pMhJFYjyLrgNPzkLt9lxIDSLtojEqWonNnpiGLdw/GwQ1YhEwiwznUS8iEe0Y/rR7g7zkHmi7IrusNppHxBLpaubsIOb5rAXrp5P545QX4eEatLtMJKmQa1t0XZUE3WiojT8uRUCmbrmsPVJIlZYovGuRMu7AavRbU7AKh1sQH+dNeXEm2zsxBvzmWd6mecXT33hhRPCJbSe/Ot4cR2bAwxYS/8HAiKZ/BwpMWUSWcw9QefZ4kFCJnkf8mzzv/RqjqA+MuRM8nL0bermBFVUhT/BfvLrk5wSHYcpACSReZJyXzE79vVeOv0fP9OH7HNwL3cnfqbhFKHpCDKgg/wnll+wv/sfcrl+0ER0Or7KVrCu4n+fFIIfHmCfO3jQ8WPgHzZP8bYThwuS0JvGsNpJobddUAciQFDfChW5D+p2RtVENw6HUrh3zzEE8X0ajVvCwi4tQdpAo/8PxHAJt97V8V7ZQYnHvHpXR3cQZZXSoNaHtvboFBx7gbfDXtDNxMZsRdxtoCLyFrcxi8oAIZnlJUljRVsQWE2mbhxNZB03jkUcrzQE5yzaK+JwMAiJa/3ee+/dA88s9aLfnrgYjVr79PXo/YGfwejTpY8Gfo3ZYHDQGY/8UV8OzHVicrAZLgPxbfAtUvG/b9CiUTjtZZTGp5IQ3CjaxoM7YRY+A98mYeAf4+f8K4DozxhnH9nCwSbzEP13MhAzInym5IOfwuyL7ne4+P/+HS5+/DHugqHvQPDPvvPh0H1AaSecNPQd8V/4jgj+vlOs+I75L3zHBH/daTrfMcHFYAF7LjsDCMAAYVAN6kATaAOdYDKYiVvzfHAJWAmuBjeBn9kXLV0+65xzFs675voxHavW1A9btDhz5hRVnGCzmAVFkEhlOoZlMsM6mHmJ1masyyKJGVOvWr36wosnnXbjdaNbLl/mC51VRPzYU4v4t+a8BcnYguuWLViw7Drm4hpZbxwxIldzMWj6YB9mg/37aBn2piZz/z4TMwUmzX2ErPzQ82CTszbfdM7/0slfOR+3QKC2ZlRroaXOXfvdddhde8eFL21/ef3l41/ezn7p+t79mHeaW1ubv00Wfy+MLIzMEKrU1oJ/XiiMHFlAZ5HlQIzsQLeUzx14sbm1pYWeDH9GjpUWkuXfycnfJhTzQAuJ948slN4rFEYewBvwu5gokoutxQv445amUQNTMPWd5uZWlHJPKgmY+Jh87Xetza0jMFGWP97PSGJ7Lht8n1vBvQ1aMGestaffNRFeNxFeOgEusWHRhhePhXMb4CX1cE49nJyEE6rg1ChsMCEYlgqxMDUZTp6sn5HKpdOn5PR0qpAMhU6LJ3PMaUlWkjDvYJVN/q9Le1P/my2wqb/QRFKLmroKhb39LSObuyp/0rUjYJ3O1NaQOQenorZTYVsrjdAgoe5UptCC7WwrAZMM1BlBZ4IBWkkejeJWfGBExPqF1zy05Noff2NC+62/fezl9xqTs7+58vy7Lxxn7A7Mv/9Xdz/6m5tHc9gsHQSZS2+654yLbpySyM2+cd65z6+fXdM1Jjejs27ciocvWLBx5cxovMnsun9pW+20K8+KrHxu9dhJ33rvvtLPlz6wcuZpp6A/qNFoVDHaz1zQ3H7ehGzrkvvOK/vAVuI2TOJR9pi94rYcXJyFQjacRctqYDEKhSgsRuDkCMxZV1m3WcydGlyrwktFuEyAoxhYx8DRCN6ThDcm4WVJuDAJz0jCJADBHLZKUyiVaqgOkaidIVfLSAbJFG7meG3SYOJJTnL+c47bwl1d/S2kgftbmgq0Vb/UyPgH0jaGJA7mzOvwVcF0kiEBMJgmMzx0xK1MdT/y09WPD7zUdf6Lnz907+FNc774sTB17bNLN31Qf+Jm5kr/u7sWP371GfBXV++43l72Bqx9+Umo/2TZpXtKf/7R5HWvb5j06g449c/Hxl2zzeG5pwDgFuL2SYAxdvoq6TYJrRfhWBbGaVQIJA0lpVl8MsToCKiYa/Z2dvYXML8470LfIW253EDmMxeCBY8l2O81nb/xgm88e1Hd7u1i9aLrNs645mf3zmKmbnj5ipa59752yYkD3M73CnPHZ+1v/0/viefKzyO+iJ+nFSyzJ6wfCa8eCeuHjRmG5tTCSbVwcgxOihajaGIErpfg1RKsZ8ewKF5IgVyqHpBnBSOSiXTafeJ6lTD6XvrMhaZCP2z6Q3+L+QesLk9m8a9/g3D5TWqHjrNT88VvzL3ywQW1+KUS87vXT5l+x+r5VWLdkmvvmn55361Td+Pj8658cH7t17xo9cSVs05ffma988KVJ9B3fwTzKolLJsBou/ouCV4nwVEsNLQUQRVKEqTi5L0kXcR2ylBP0I4o0PeBljf2yD+oGVXrjlkLnjfi/HtIT9T/ZLuUWnTdPbgnNs7CoHvH7TtXkydYyqSOT/pNy1wb98Xfepl5Tl+MwwPo32leUt4OK4LEQSaVkjZKSGKlpCDKTJKYbAN7CXpu6hp4f6/5/t6Rzf50kDRiehR+hHHo7kOHBtYcPsztfPGLH7z4Inue9z+JFuHrymC9PesLER6W4Q75PTx+ZGz+iylJDkiyKB6ToCDVSVdLG6QdEidJPlgDWyAjYw2LsVUKyAF8AaAKKMVKGJ4JkEfkn/bQ/sZt0m7ihxrYaxWaNuRN8JMNxIUDuwsRPBALZDO/QbxhL6TDsAFC0u8WTENuUenogG/PHnQAggELHR1QuZ0DZ6LegTNpvd+PmAPsKSCIIc1ye2pb/eR61FYzuQaNSU5JojGRKRFUtOA8famO5olLRRSPB7MwEHDmCcJ8NlOtdCozlfMVVgnyqYTPFEIJhlfwa1BhjP9wM9L+LDSZWCKXeTRN+hJ68hfrzcKoAiTd7LEl7nbmwDPsyPuWLvnh1ePHX/nDJT9ezPaWTht7yfRhuTNWTJq8bHJt06xLN8yaNfv+X6696c2NM+699kSx+YL7Lzr/+ytP6Vj+wIKLH1pS8OpRfE77Zp490umQLO0QSUBAlrPk3xpAGWVJwTDEkirTAoKixPMYAWHkSQfbT0gR86YuzBK0oUnDm5G9uB9Ik49sTte6zV2AzOfvl1K9vfDH75XaUXzgQ8ySV8JjJdXhvzsGP0MyfhY/aLSjkujP2hYEVso6aB2xWMsPRC4hqQrADddCWq574M0WgjXIEBjdFnYbzCrAU7hAQ62vPhSpPz1x/pImoRcOrxtTa3HMJlEcWbx6MnuLcz8d83snNxzze41tKrKY5VikoDzPiTzto737CKPv2zuwj74FnYVFZvvWwpu3/uQnW199lfneXVAsfU7+V9z60lnMh2wW5MGZ9vDbauAy4zoDzTegzweyDQ2J4UpGlquzGMElUKIxyStyJhEIy1qCM4jWKGCV0UkGlaeXPW7IBnREX4uUaDwVnQJry69ZMfaZD1tWvLi2+O2VnZv9b4+/dGo9e+pDyy69+5yaXm343GlnXjahujd64dPXTsye9Y2u+DPpaWvnf+fcc0+/4pEF6MqBt+fdfE7DyK4Nc1D0/0sZ8P9r32J7xa0p6ONBiOICYut1s90YgwfBi/Z5hu6XA0GG9bNj+Ad5xGMiy/EBjj+Dg2M4KHCQ4/wX+2Gdf64f+ZEoyQKUYRYIAXwFcJ1MUnNlVCdDSY5iQYaYhBj0y7I/iEERL/Qx+V6OdcfHXsxHFkXOe3GbRZvIAMdiaYOb28phwx4DBItKqi66F3aZG8i/R7R8kOT1pck/LqyFBT8zgqnDMl5g2O59N5TMNT+FP31zxio9YKo8yymaX78cTirtZLsH1mDhMyrfGEvkh4/Klf4D0P+d9Sl7A26cDLjGnjytBrZVw7YonKrBKSKcL8CpApzDwLl4tGeCQZDZmNmU2ZxhRmYgyJiZVIbJZHKJTLUMcaOBTBD/psMJA79mTzrBKS7uwa9Ihocn07ooM1foXTgEKam6JfPlHVlG+pi9ITbvxh8u2fDmXZPnPPDW2sUPr54R2T754II7FmL8dMvMW55IwZXzvrVk9JxH/rDhzvfun948b+209G/Grvj+RWueXt561024jx/EfXwH7mMR9/FYu2aMCifw8HQE2YxppAxkGOFgFogpEYlyXpSDedDHNNJn9x7ZeVp/OkWKKTfAtoIrc/PwQfgiVkfp0kelj0v2zqPLvn1evmXxdy7qZ7tLn5QOlf5Y+uDRwtLHll/+4HkN5RwJthY/iwKm23WiqLCsrcCRCgSKqaQURlGgxktZAFNYVQh5SYJcHuHH6ZHzhGtcHElG2F7LacwCblwsExrg0D8BZGtPXMlcjtXVhoFr0a/Y7k2lX2wqPVm+P/NTfH8JYws8sIlznVUQlyUzZJGA8izLw7yI77iFJ6Ku4nYFoo6IFUtvUmulmZ8O3IOqBv64k8kzvyr9+6aSiK/r8VQf5qk05qkzbovCbBRuwMDaf5sf3W7CJRo8W4Nj5CkyOoOF41h4JYTV1aEqPWMY6SyoSlXZVZuq2KpQlsSMdSOZT6fjVkLFXLU1nkCgqRJM9w+JxpOQXJZPeyyV8gu5dJmh2kZhK5zt+7j0yYYDm+ad9fB/boQPFJ8ZX/r7kocuLoxZ+sD5O79Xegqp3/vR2Q+9d+s3fvfI3NIrmTdP7X70/7R19bFRHFd838zs3e3t7d3e3p7Puz7bZ3zL2ZzB9hl/G3y4lA8TmcQYYlwcaG1sCCkG8Y2LQHw5NiQhKQQEqDEodZsqRYjSyFyqVFUtRVHTijRFSlq1KWql9B/+aBVVUetbdWb2zjgNt/LpVtqdffPmvff7vTc74607buxu3p55Mz+GvXwMa9KabEkIiYoHW6IniRDxUi9fdAcI8/H2GY2rzxmsmUccLco46JUF60jvdPZOJoO6ppE3+29qMc3wfn6MoJu2jwUzLWFqDPepMWA2JswGODngLdVBdyaT0zmT6QyX6Wi6xU15ohfTmyxB1gVBRvSMxiJB8HokyfJi3Ytp7ueNMarFJBfEmIhEDFz2n+UDVPtMsPnx0HMIZ+9rUbwurNaa1WNj/hkyMyYWqjk8B8pPwJ2HdHLmkT10a3oaLf6XXYCKXrdHaQD6EC21S+bskPmkKFSmg87zRTfJGT7mYuQsnnWXScBtnCoOj2cDGdRI9s5WO+2I1bSdsHAjveWKDkd06NVhrQ66plkE6wRrZEy+LKODMgzLsEmGb1LlKIoT1RVxQoQjNLQH1gTQAapARNSASNw4bCEUcbkttk4YSVhnG3wsorEbPLnYXTfDzS/FMZlNVNCPOkdz+udOC+fOHaoA9GDOAyVA8wpohDqx+pbLfvucfYvcAhdoepEHySURMB7hc9SNr88OUr0VLP1OrHS4Df1lbqx7+FjvTjduZK/zQh/AWgAPZWFs1D1u3UMJm2ypEkiSgvIjfB7BLjSKEHJ7aXfSvlMeGPTsp3HPMddUfz//yneMutaY6gBPvgNc+Dqg4Zz0vJd9h9z+Beokd3Df7BQdjyncxzGV+f8D6v8hmmtvS7fTXPtsDCaiMF4ALVqnhtb5oMUHHR5o8ECjG1YiqEcgxgVDNWIGNozK8nhpAAJ61CuXRGkwTj4hGD9GjxTf5wDlISREY3PjPD6Mrh7//eUNG17/+PjpB5ee7rny8bHe89+uR40DEz0bXxpqrh94iZzaeO2T06c+udqz+dr9Qy//9Wr3LGkbmdw+dHOktWHkrf1brows4/1iei+jevcLhtCRThwOvxhGR4MTQeSKCyGV8oGQv8gXsAR/zI/8gaQsK15jDky+ErZ5H0JledFpSAjx/RwcSJk59PbupaldU/vtf2QysxMTiTU7VnxJ9i6mjGzd6cEWexPq7N/V3JkM5mT6gMoUEWKUqS/WC9jOOnGV5ezBOFvsFYviaNS7oNBjOQ4f1vXCpNstxZIyD1QSD1Q8ojognRcxxfyuWcsxjSU4ydi6I7LLHS6I5N6mKC8jH/z9gbWsvbP2ZgZFByf3tP30rdFd2eegdfzC6Lh9GxobVieDtkr2xtYe6j15o4DUXoWuTYPrNzBb7qS2YlBbaRXeTe8/2AwHmuBo9UQ1OrJofBE6bMF4HE7FYHsMemJwthSOmHDYgCEVNqpwDoHi0eKJ1rggvFAF36qCKiGhJi4kcCJRu6w4Ho164kJtrBbVtgaEUsb1FKw0LIgKxWoxKi6uWlAVwdEGRlYWRCN5suIUv5w3p+mPedS7v5mBLdt5sPlrJRtwqjLM3iIlOG+OiUZWtHGoQmIJniM4uF0aP9G0dVUiuuro1ucmD3R0HJoaPPGrUyvJHdLUd7AjvaOzomj9K/uGXtuSbNvzxsDgjw6vIrh04IVwZatVlqqIh/SargO9nd/bnGra/vImX3v/8hKz5huViZaayki4bf3AspX7NlQv6T3RLeTnzPDnnOMWpyU3WDTSk6SL4QlieMIY+++yv+XQXs4mtfHn9ui0fRy/hz+arcYfTbI2XqXj1EXbKBX60g2bzZ0mejY8HEbnvEBJr1OjGBPhgAhnCBwkQFMaR8tlas4fSlQW1Aujbq7puid6M+h+QhVHnCyG5LIY0iWVLX/++sjo1K4mA98TQ1b7lo7hI8uD78Jn9ftGBtZVpbp3jjyfRK9l9yR71q2oNmv7jj2FLvC+U7RxtVK5LWhI302ooPoVn+rzW4pPV3zfV0BRfOM+2OGDhA98ciYCFREwIyBH4JIErOqAIoYkR2TJMiK6EZGMaxxE1siwSIZCCiVGpwGGWU6Rqxws+k3xFkgUrhKoIBA1CYoiYplR3YwS8zpzSximyTL6NYJpBBcRDCPYjKARQQUCNGweMsdM3GBuMpFpmX5FMBjuyAh8+ZyBfWAZq17klBasc5IEB33mShwsaaDQnD+nkMyunIdL8690msllG/PqJDTmsx2DlwDNLyi0sGSD4xZmK4dLMEewkKvVfv8n9peqH1Ow9duz79j37/1Yj7io0AG/+LdPf+MrCHqBuELqXbL3v6/gHfXNwcDa6tlJCmx13acXBlvbW1T0RXZbxebuDq3m4AqUm4fz0Ng2yONtW7rERbNwLwG/FRNuU1+GXOWBNoyxnxsz5rk5m1JnCWg/c1r1z49YD9g7k1xyJi4ZtBMZu/FPXxTXBJXkwv9QKfbYpfAQXbBfTT5VXry6Cb7rPL+U+s1D+vyg8Ew6rroJIfAHAgp9qiUrOg3vwSCvyIU8HrbALSlRKX6uIDXJqgSPUin2B9WcoNPIkYfSvcG6FOMy9UCBis+1+pG7DD+cXY56zYVJLbsH78xe1iusEPrnFHqzpHKJNjmZ7SpYXKFTmZpyvEmhMpUpSkD00ASc8TuCkeSVPZaIvEmJJLFED07nfDkexSdnaPgClm/y/PzYGJmZYSklp3ScXzmzf1ZYdHjWtm0ZwHYWNcL51out6Bm7bPLSG/ZNmkePUQUNiZ9qC5WLFGlcwmc31wsF7L9wETfCKwDIPVzlzPjV87yb61L8I73+h7m1e78Unnbu0MKSl96hzbsD2C5WvC5QJGxJp8KFhm5oRWZID2mm4ZGKCq2woMU0pJlRY7X+rI70aMigh68AzS8YaE6f+1mn+2mvP0x9td9PqCTMLUP8WkXh5Mm7Z8/+X1UB3I+XKDr1hZzcmsv/A0H4HwDdoll4nGNgZGBgYGdfd5xdf2E8v81XBnkOBhB4wpAaBqP/7/oXKMDA9gXI5WBgAokCAED7C3wAeJxjYGRgYPvyL5CBQYDh/67/OwUYGIAiyIBvJwCW/wakAAAAeJzt2z9LI1EUBfAzk/fG7BYiWImwImyxVmqlYiGKpMg2FiIIso1gIYbFtbGXEC0sbGQQCSgiMd9gRRZENB/AwmKxkmVhsbC0kXjeRF1BUYuQMXp+cLnv3fuYuZn86eKfYxjkFxk9UexwPcj8046Wr2wJU3YUm8xbrP3ieoLrDebAzCFtgBHmFOMr+83MQ4ycV8Iie4vMC0EROVdjDLvM62fZG+D5z9wv8HoB9+2MLzyfcDmAh2iuPlTyCb6hxjhX3pyhEPQhE+3HsMp5V/l6QrdnfZK1/M3ZDZ7tcuuGZbS4zH1HrWeW14mf46MHtSL+PHaWnzF5gr5XIiIi/3mF8m7cM7yUba2fWUVE4uShvJtkNEG/myIiIiIiIiIiIiIiIlI9Zh9Tcc8gUm+8tbgnEBGR98QeYtoeY9JeYvtDGtvM6wkf/XYQW65vfiDlcuISOf8jltzaH0GjmUf29hruvOtF/+mardTMASbMX4TmOyOJ0HZyf4HQ+1f5b5RZQpjYY73E/jlzN/uZm95v1jJImyZ0mFOsuFowjk9RbwZJ04i2u3vvobcWzykOfFa5uGd4zv33QqRa+HvS8BbuISIi9ekaJIVhzAAAeJztwj1IAmEABuDDDpMwKzH6owsk7TyuS+s69e48f5CmpiZxuNFJwsGhueFoaGi4oSHCSRzlaIgGZ0cJh4YGuaFBHKXBqQ8xCFpMKm54eR6KoviJKlWj2i7BNZq7onP0u9uer3uGCy9eabHis5aM5dcV2z8K3K+W1wrrlY27zcet4rbF3OyYQWv3JFQM9cO+cH6iMau9S5aK+CN+rsA98QZv7JcEVmAPalEtqsUGscFhE4jRpyPmiweH6QCAI/T/gkgDOBAjJsQzAAAAAAAAmMaxDo5VAoBZSB7pVurF9Xg9/pwQiBrxlmSIfLIx1pW9ckA2ZVNxK6fKtdJSBVVXL4iOOkydp1oap1WJbtpINzI0YWfsbDBbHmv+q/av68G0cuqP5QEAAL77AK7q88wAAAABAAARxwCAABAAHAACAAIAEABAAIYAAAUXBewAAgABeJy1GU2PI0e1Zu3JbpbdZUUCCtlNeIpQdgZ1ZmYTpE1mAanH7hk78dhW27OTySUqd5fHvdvT3epurzXiwpkzJ06AuETiABIXkBACfgBSosAZxIVTEGcOvPequt32fJCsRCbufvXq1fuu96prhRCbV7bFiuD/Vr58BQy8IlZr3zHwFXG15hq4Jl6r/cTAdaT5s4FXxY3aZwZ+TqzWrxn4qrhfTw18TbxU/4uBnxfO6vcNfPPq9Rf+ipxX6jWUdePlvzO8ivDtl//F8HOEv3OF4auEv3Ob4WsMv8bw86joq6whwSviem3LwFfErdqOgWuiWfvAwHWk+ZOBV8VLtU8N/Bzi/2Pgq2JUv2Xga2Kr/nMDPy9+WP/MwDdvvbj6B4avs57fZvhLrJuWe4PxQ4ZvMTxi+Dbpdidh+AWEv3LnBwy/yDQ/YvirzOdnDH+N8b9m+Ou89o8M32Gajxl+hWn+wfA3GP43w98k+rvaP99iWPvwDYaB4Gus/1322zWWdfd7BN/Q+A7DbMvdD8RHAsSbYkvcFw8QGoqJUPjeF7GI8JeLU5EwpoGjFGF6SsQHTLGBM7YI8Q+Ei7hjXJ+LjEcK3wqpn+LTZ8qb4jr/WogZ4YwSM8T2WEKEsgtZHZRwivynyAuQd4x8A+Eh7CGc4FxayoLSgi3xFkKvl6MHwmI9JHJIkBZQrkQ5xMMTTwztuziaIJZmp6hnVtpFvgjYlvBCfcbsDxA7OB7hDGEle2PRRs0nNpYCS5nirMf20miMvGe4NmXMFKl89h4gvohJG3Ui7wS8LmL/PuT1iimUOEGZ5G2fn2A0KmiB8RliyH9JGcW5HTSfoxYBrszQC+IjeHPr/gMYThTsx1GcnyYKGnGaxKnMgzjaADsMwQ2OJ3kGrspU+lT5G3Dz+s3rLTVK1Qx6iYqGtKojT+NpDmF8HHjgxclpSquABGy9Ba/T64EFrgyTCbRk5MXeE8S+G08iaE39jGQNJ0EGYZXPOE5hJxiFgSdDMBKRJkahkMXT1FP4GuczmSqYRr5KISdL2kPoBJ6KMvUQMqVAnYyU7ysfQo0FX2VeGiRkIsvwVS6DMEOH2Ow7irGw00DiizL9GCMWcvSEq46noURgeQ9tV9bC0ioQa0gfcGTiMh/WkYlx+jYLA8Mc1vYDL43JtPXzVHrEqZOV4X2AoaTtIR6pNCObHmxsvXXewqqGOmclZyDteZ/zi7R9wrk8fqZ6oSVRkCTkqfTViUyfQDy+OMXEF5YiLuJ1NihQKTtNZjJDJhGGhgrTGP8Cs0nf4KDFuMEC9mmXZyaIoRBmXGz6rETKMwG7boDP+WYmh94X74i3sUSVoQXeHs1UzoLoGHrjMeYgvAFuPAoi6AbeJA5lZkFf5mngBRIGkjM5g/vvvE1szqQNFYQp2pTw9teFYMx251zYjrj4AAfzlIuNLg55WfAKasLFXHapLJFtiu30mS4xhdHiNIlYTsLW67We4aLMWDLvhD1xglQ5z9GqEetRFLrlopWbFbqEpmcw49IGqxzPi+ZZ7yQ89nGNh2PLFFBqVFquVcpZtkBHfsZ+8rilnOezmbE04GYTclspWuCy72lNyNAa0q8vFPHzuWsdntW31RZR5HnKTaHI22ITnWdBIf2sXg8rOUCWaFtylldsz5TbyinnT4xeiriVygst1bknF7JKt8TYPLVVGqbmnJgWTdoW0Sz4ECUdBC7LUX2ciUxk5tyLHRIYL6d8aAi4FuQmtsXhpihWY64MIVtaeHoxsy2OjmTYN7lwtt0v74Y1PvaQrdtiE/8Ul1WS8YSbuuLISsSRl46RopjbNDw/XDpCrJsdPK8YWem1Qpsvckj7nIciuLvEo1PwgFfKjH6MOB2rInMUHyhDc5iaZ/hlB70iMy8+7BXR65c7KKv0Tx13nQ3KyDvmnI5M/C22OzUHMV2DqEJIjoGOdZHPOr8S0xG0BOor+uAVldkixfzAu1zX/g/xKL0k2fbY9LCijviMmaJv9F6Zt1vgLhmavFkrdLw4voL64sKRFyO+XvGRz90mXKg3Z228hB9X4YDXFdTnVzlrqcoVvl9eTV7TdbVqd6HX/HNkvnPmHamIocV1P2Yp43KsKhlC9UtHKENu806rtR6xLsp0rGkZy2o90THcNBHPeKeEpQ7F3l7Mpc/v1Wqn11ZWO85iTs89MWM/njxjHIuuQJ9LkfGMqmjg85Nkzv3yGCm8Sg/JL6nJugP4bEHR+bbPVHOJXGOuPOd/hOozZdFx5j4qutrcT9W6srgq43qh4zUytp/ff+UFUU1LD2ScqRFz1ztJd+Fqd3/WLKj2upZwmKIndnF0iN3TZUwbcXQednHmEY6aiG0i5h5SDMz8PY7YIfekFtIdcL/TPFx8dnF8xLVuVwCPafQe0neRF611xPssw0FuA6Z0mfc+Yjv4dgwdrWgg5gDHBO9xNdTyurhKf1a3TX/Umg4RD6WFi1q1WWKh2T6OXOTfMrM28m4zP9Kf5O8y3C313DWa2uwj4kw8G6hRh0eEPcB3H+kGLN9mm7W2XbZhF+e1LQ5rQJI3jK2ajvzzyMxQjEi/Dv7NrbLZBy3WZu6/Br77qDnx38PZIXeKHq5ssqUD9p5jfEbWdng0t0pHqsHWkFfJB02E9/G3V/rO5afWxa1wW/TdIc/PqbR9tnk22HM9HuloNHg05FjRrGVi6bIdy1IPORMdprLZ4kGZIbucvVr7Iju1jF5FEy2PYlvVpchquGSPaC7F/IGJ9Fm/kNdt9gnpNSglX8QZv5jL6wHIpkkSBsqHcRzlG3AUT+FEnsI0U5DTdQqhIY/BS5XMlQV+kCWhPLVARj4kaYCzHpIofMsMEpWeBHmO7EanfJVSXJjkOJFBnBbAmCRY9OYLl1KdJI39qZdbQFdFuNaiNYUA/N6dTfCDt6LZDIUGkRdOfbpXKrSPo/AU1oJ1fXFTIUcOl2mr73noMztVGX1O06XAXAAtL3k9ZA+sBSglVyd0g5AGKNWPZ1EYS3/Re1K7SqVkToyi8DnNk2kOviIziWaiwmTRoxtgR6eGnAKCDNE/k2AUoM4bdIlGFxnjOAxjvhswzrZgJDPUNo7K26wiDGuTPE+2NzdVtDELngSJ8gO5EafHmzTaRMoPzb3XOgaYEyMj1YjN+Rd1512wfWwoOkTxCTn6cYxWkXPUUxXGiXb44lUeOXPhMo/M61OAMr6RQtvRDQrXHacSveNbME6VogzyJjI9RqvJz+gvjCoygHiUyyAit0i+Tixy7fPbQSrJLIu9QFKO+LE3PcGoSH3rF4TomzXiuGAvDMx94ifrrJGv6DZLR+JcOpgF+YTQlZSzTMqR9sV0GGCuatnEK9V3qiiBNxJZaMFJ7Adjeit2SDJFg7IJb1pkPZrSBs4IafIELdxEwzMVhsSBom28dK6qetOjSL1xjKdZidkkPrnERtoK0zRCZRQz8GPIYtblsfLyIsXmmYwbwA94820XaS5H8VNVuRiO4pw2DmtEWy2Z54qZyiYS7Rqphf0rK6ampECWYzrRlSNuYb3dL3OB3nUtBwa93eGh7TrQHkDf7T1qN50m3LMHOL5nwWF72OodDAEpXLs7PILeLtjdI3iv3W1a4Lzfd53BAHoutPf7nbaDuHa30Tlotrt7sIPrur0hdNq4H5HpsAck0LBqOwNitu+4jRYO7Z12pz08smC3PewSz11kakPfdoftxkHHdqF/4PZ7AwfFN5Ftt93ddVGKs+90hxsoFXHgPMIBDFp2p8Oi7APU3mX9Gr3+kdveaw2h1es0HUTuOKiZvdNxtCg0qtGx2/sWNO19e8/hVT3k4jKZ0e6w5TAK5dn4f2PY7nXJjEavO3RxaKGV7rBcetgeOBbYbntADtl1e8ie3IkreswE13UdzYVcDQsRQRIaHwycuS5Nx+4grwEtrhJjL+zywfdE33Pzh/bpyk08xj7GY/A/ERMtzA/Mwdnnw64vRO3HtV/Vflf7Pf5+U/tt7RdimeN8JPmD7KL5vy1R0wfzojwj8UL+IV8dLM3XX63fr79X36t/F5/vLMmLWMbF/Ggk8bOGLuHID4I+B1Z+ufLTmuDPI/0vAilfYZOe/4vXhaP/AuroeLt4nGzaY7Ce9xv1/X3arG0r1zpO1khTp0xSt2ma2k1t27Zt27Zt2/b9zDP3fx/rxb1fZI7Jnv1bV2Yyn9kvvkPm0P//9c9fQ6cO/T++isf+vz+MIXPIGsqG8qFiaPahOYfmHppvaP6hZqgbWnRo5NCooeWGlh9aYWjFoZWGVh4aPbTq0GpDqw+tMbTm0JihsUPjhtYeWndo/aENhj4yTMMybMMxXMMzfCMwQiMyYiMxUiMzcqMwSmMyY3JjCmNKYypjamMaY1pjOmN6YwZjRmMmY2ZjFmNWYzZjdmMOY05jLmNuYx5jXmM+Y35jAWNBYyFjhDEwYIhRGbXRGK3RGb2xsLGIsaixmLG4sYSxpLGUsbSxjDHSWNYYZSxnLG+sYKxorGSsbKxijDZWNVYzVjfWMNY01jLGGGONccbaxjrGusZ6xvrGBsaGxkbGxsZ4YxNjgrGpMdHYzNjc2MLY0tjK2NrYxtjW2M7Y3tjB2NHYydjZmGTsYuxq7Gbsbuxh7GnsZext7GPsa+xn7G8cYBxoHGQcbBxiHGocZhxuHGEcaRxlHG0cYxxrHGccb5xgnGicZJxsnGKcapxmnG6cYZxpnGWcbZxjnGucZ5xvXGBcaFxkXGxcYlxqXGZcblxhXGlcZVxtXGNca1xnXG/cYNxo3GTcbNxi3GrcZtxu3GHcadxl3G3cY9xr3GfcbzxgPGg8ZDxsPGI8ajxmPG48YTxpPGU8bTxjPGs8ZzxvvGC8aLxkvGy8YrxqvGa8brxhvGm8ZbxtvGO8a7xnvG98YHxofGR8bHxifGp8ZnxufGF8aXxlfG18Y3xrfGd8b/xg/Gj8ZPxs/GL8avxm/G78Yfxp/GX8bfxj/Gv8Zw6ZhmmalmmbjumanumbgRmakRmbiZmamZmbhVmak5mTm1OYU5pTmVOb05jTmtOZ05szmDOaM5kzm7OYs5qzmbObc5hzmnOZc5vzmPOa85nzmwuYC5oLmSPMgQlTzMqszcZszc7szYXNRcxFzcXMxc0lzCXNpcylzWXMkeay5ihzOXN5cwVzRXMlc2VzFXO0uaq5mrm6uYa5prmWOcYca44z1zbXMdc11zPXNzcwNzQ3Mjc2x5ubmBPMTc2J5mbm5uYW5pbmVubW5jbmtuZ25vbmDuaO5k7mzuYkcxdzV3M3c3dzD3NPcy9zb3Mfc19zP3N/8wDzQPMg82DzEPNQ8zDzcPMI80jzKPNo8xjzWPM483jzBPNE8yTzZPMU81TzNPN08wzzTPMs82zzHPNc8zzzfPMC80LzIvNi8xLzUvMy83LzCvNK8yrzavMa81rzOvN68wbzRvMm82bzFvNW8zbzdvMO807zLvNu8x7zXvM+837zAfNB8yHzYfMR81HzMfNx8wnzSfMp82nzGfNZ8znzefMF80XzJfNl8xXzVfM183XzDfNN8y3zbfMd813zPfN98wPzQ/Mj82PzE/NT8zPzc/ML80vzK/Nr8xvzW/M783vzB/NH8yfzZ/MX81fzN/N38w/zT/Mv82/zH/Nf8z9ryDIs07Is23Is1/Is3wqs0Iqs2Eqs1Mqs3Cqs0prMmtyawprSmsqa2prGmtaazpremsGa0ZrJmtmaxZrVms2a3ZrDmtOay5rbmsea15rPmt9awFrQWsgaYQ0sWGJVVm01Vmt1Vm8tbC1iLWotZi1uLWEtaS1lLW0tY420lrVGWctZy1srWCtaK1krW6tYo61VrdWs1a01rDWttawx1lhrnLW2tY61rrWetb61gbWhtZG1sTXe2sSaYG1qTbQ2sza3trC2tLaytra2sba1trO2t3awdrR2sna2Jlm7WLtau1m7W3tYe1p7WXtb+1j7WvtZ+1sHWAdaB1kHW4dYh1qHWYdbR1hHWkdZR1vHWMdax1nHWydYJ1onWSdbp1inWqdZp1tnWGdaZ1lnW+dY51rnWedbF1gXWhdZF1uXWJdal1mXW1dYV1pXWVdb11jXWtdZ11s3WDdaN1k3W7dYt1q3Wbdbd1h3WndZd1v3WPda91n3Ww9YD1oPWQ9bj1iPWo9Zj1tPWE9aT1lPW89Yz1rPWc9bL1gvWi9ZL1uvWK9ar1mvW29Yb1pvWW9b71jvWu9Z71sfWB9aH1kfW59Yn1qfWZ9bX1hfWl9ZX1vfWN9a31nfWz9YP1o/WT9bv1i/Wr9Zv1t/WH9af1l/W/9Y/1r/2UO2YZu2Zdu2Y7u2Z/t2YId2ZMd2Yqd2Zud2YZf2ZPbk9hT2lPZU9tT2NPa09nT29PYM9oz2TPbM9iz2rPZs9uz2HPac9lz23PY89rz2fPb89gL2gvZC9gh7YMMWu7Jru7Fbu7N7e2F7EXtRezF7cXsJe0l7KXtpexl7pL2sPcpezl7eXsFe0V7JXtlexR5tr2qvZq9ur2Gvaa9lj7HH2uPste117HXt9ez17Q3sDe2N7I3t8fYm9gR7U3uivZm9ub2FvaW9lb21vY29rb2dvb29g72jvZO9sz3J3sXe1d7N3t3ew97T3sve297H3tfez97fPsA+0D7IPtg+xD7UPsw+3D7CPtI+yj7aPsY+1j7OPt4+wT7RPsk+2T7FPtU+zT7dPsM+0z7LPts+xz7XPs8+377AvtC+yL7YvsS+1L7Mvty+wr7Svsq+2r7Gvta+zr7evsG+0b7Jvtm+xb7Vvs2+3b7DvtO+y77bvse+177Pvt9+wH7Qfsh+2H7EftR+zH7cfsJ+0n7Kftp+xn7Wfs5+3n7BftF+yX7ZfsV+1X7Nft1+w37Tfst+237Hftd+z37f/sD+0P7I/tj+xP7U/sz+3P7C/tL+yv7a/sb+1v7O/t7+wf7R/sn+2f7F/tX+zf7d/sP+0/7L/tv+x/7X/s8ZcgzHdCzHdhzHdTzHdwIndCIndhIndTIndwqndCZzJnemcKZ0pnKmdqZxpnWmc6Z3ZnBmdGZyZnZmcWZ1ZnNmd+Zw5nTmcuZ25nHmdeZz5ncWcBZ0FnJGOAMHjjiVUzuN0zqd0zsLO4s4izqLOYs7SzhLOks5SzvLOCOdZZ1RznLO8s4KzorOSs7KzirOaGdVZzVndWcNZ01nLWeMM9YZ56ztrOOs66znrO9s4GzobORs7Ix3NnEmOJs6E53NnM2dLZwtna2crZ1tnG2d7ZztnR2cHZ2dnJ2dSc4uzq7Obs7uzh7Ons5ezt7OPs6+zn7O/s4BzoHOQc7BziHOoc5hzuHOEc6RzlHO0c4xzrHOcc7xzgnOic5JzsnOKc6pzmnO6c4ZzpnOWc7ZzjnOuc55zvnOBc6FzkXOxc4lzqXOZc7lzhXOlc5VztXONc61znXO9c4Nzo3OTc7Nzi3Orc5tzu3OHc6dzl3O3c49zr3Ofc79zgPOg85DzsPOI86jzmPO484TzpPOU87TzjPOs85zzvPOC86LzkvOy84rzqvOa87rzhvOm85bztvOO867znvO+84HzofOR87HzifOp85nzufOF86XzlfO1843zrfOd873zg/Oj85Pzs/OL86vzm/O784fzp/OX87fzj/Ov85/7pBruKZrubbruK7rub4buKEbubGbuKmbublbuKU7mTu5O4U7pTuVO7U7jTutO507vTuDO6M7kzuzO4s7qzubO7s7hzunO5c7tzuPO687nzu/u4C7oLuQO8IduHDFrdzabdzW7dzeXdhdxF3UXcxd3F3CXdJdyl3aXcYd6S7rjnKXc5d3V3BXdFdyV3ZXcUe7q7qruau7a7hrumu5Y9yx7jh3bXcdd113PXd9dwN3Q3cjd2N3vLuJO8Hd1J3obuZu7m7hbulu5W7tbuNu627nbu/u4O7o7uTu7E5yd3F3dXdzd3f3cPd093L3dvdx93X3c/d3D3APdA9yD3YPcQ91D3MPd49wj3SPco92j3GPdY9zj3dPcE90T3JPdk9xT3VPc093z3DPdM9yz3bPcc91z3PPdy9wL3Qvci92L3EvdS9zL3evcK90r3Kvdq9xr3Wvc693b3BvdG9yb3ZvcW91b3Nvd+9w73Tvcu9273Hvde9z73cfcB90H3Ifdh9xH3Ufcx93n3CfdJ9yn3afcZ91n3Ofd19wX3Rfcl92X3FfdV9zX3ffcN9033Lfdt9x33Xfc993P3A/dD9yP3Y/cT91P3M/d79wv3S/cr92v3G/db9zv3d/cH90f3J/dn9xf3V/c393/3D/dP9y/3b/cf91//OGPMMzPcuzPcdzPc/zvcALvciLvcRLvczLvcIrvcm8yb0pvCm9qbypvWm8ab3pvOm9GbwZvZm8mb1ZvFm92bzZvTm8Ob25vLm9ebx5vfm8+b0FvAW9hbwR3sCDJ17l1V7jtV7n9d7C3iLeot5i3uLeEt6S3lLe0t4y3khvWW+Ut5y3vLeCt6K3kreyt4o32lvVW81b3VvDW9NbyxvjjfXGeWt763jreut563sbeBt6G3kbe+O9TbwJ3qbeRG8zb3NvC29Lbytva28bb1tvO297bwdvR28nb2dvkreLt6u3m7e7t4e3p7eXt7e3j7evt5+3v3eAd6B3kHewd4h3qHeYd7h3hHekd5R3tHeMd6x3nHe8d4J3oneSd7J3ineqd5p3uneGd6Z3lne2d453rneed753gXehd5F3sXeJd6l3mXe5d4V3pXeVd7V3jXetd513vXeDd6N3k3ezd4t3q3ebd7t3h3end5d3t3ePd693n3e/94D3oPeQ97D3iPeo95j3uPeE96T3lPe094z3rPec97z3gvei95L3sveK96r3mve694b3pveW97b3jveu9573vveB96H3kfex94n3qfeZ97n3hfel95X3tfeN9633nfe994P3o/eT97P3i/er95v3u/eH96f3l/e394/3r/efP+Qbvulbvu07vut7vu8HfuhHfuwnfupnfu4XfulP5k/uT+FP6U/lT+1P40/rT+dP78/gz+jP5M/sz+LP6s/mz+7P4c/pz+XP7c/jz+vP58/vL+Av6C/kj/AHPnzxK7/2G7/1O7/3F/YX8Rf1F/MX95fwl/SX8pf2l/FH+sv6o/zl/OX9FfwV/ZX8lf1V/NH+qv5q/ur+Gv6a/lr+GH+sP85f21/HX9dfz1/f38Df0N/I39gf72/iT/A39Sf6m/mb+1v4W/pb+Vv72/jb+tv52/s7+Dv6O/k7+5P8Xfxd/d383f09/D39vfy9/X38ff39/P39A/wD/YP8g/1D/EP9w/zD/SP8I/2j/KP9Y/xj/eP84/0T/BP9k/yT/VP8U/3T/NP9M/wz/bP8s/1z/HP98/zz/Qv8C/2L/Iv9S/xL/cv8y/0r/Cv9q/yr/Wv8a/3r/Ov9G/wb/Zv8m/1b/Fv92/zb/Tv8O/27/Lv9e/x7/fv8+/0H/Af9h/yH/Uf8R/3H/Mf9J/wn/af8p/1n/Gf95/zn/Rf8F/2X/Jf9V/xX/df81/03/Df9t/y3/Xf8d/33/Pf9D/wP/Y/8j/1P/E/9z/zP/S/8L/2v/K/9b/xv/e/87/0f/B/9n/yf/V/8X/3f/N/9P/w//b/8v/1//H/9/4KhwAjMwArswAncwAv8IAjCIAriIAnSIAvyoAjKYLJg8mCKYMpgqmDqYJpg2mC6YPpghmDGYKZg5mCWYNZgtmD2YI5gzmCuYO5gnmDeYL5g/mCBYMFgoWBEMAgQSFAFddAEbdAFfbBwsEiwaLBYsHiwRLBksFSwdLBMMDJYNhgVLBcsH6wQrBisFKwcrBKMDlYNVgtWD9YI1gzWCsYEY4NxwdrBOsG6wXrB+sEGwYbBRsHGwfhgk2BCsGkwMdgs2DzYItgy2CrYOtgm2DbYLtg+2CHYMdgp2DmYFOwS7BrsFuwe7BHsGewV7B3sE+wb7BfsHxwQHBgcFBwcHBIcGhwWHB4cERwZHBUcHRwTHBscFxwfnBCcGJwUnBycEpwanBacHpwRnBmcFZwdnBOcG5wXnB9cEFwYXBRcHFwSXBpcFlweXBFcGVwVXB1cE1wbXBdcH9wQ3BjcFNwc3BLcGtwW3B7cEdwZ3BXcHdwT3BvcF9wfPBA8GDwUPBw8EjwaPBY8HjwRPBk8FTwdPBM8GzwXPB+8ELwYvBS8HLwSvBq8FrwevBG8GbwVvB28E7wbvBe8H3wQfBh8FHwcfBJ8GnwWfB58EXwZfBV8HXwTfBt8F3wf/BD8GPwU/Bz8Evwa/Bb8HvwR/Bn8Ffwd/BP8G/wXDoVGaIZWaIdO6IZe6IdBGIZRGIdJmIZZmIdFWIaThZOHU4RThlOFU4fThNOG04XThzOEM4YzhTOHs4SzhrOFs4dzhHOGc4Vzh/OE84bzhfOHC4QLhguFI8JBiFDCKqzDJmzDLuzDhcNFwkXDxcLFwyXCJcOlwqXDZcKR4bLhqHC5cPlwhXDFcKVw5XCVcHS4arhauHq4RrhmuFY4JhwbjgvXDtcJ1w3XC9cPNwg3DDcKNw7Hh5uEE8JNw4nhZuHm4RbhluFW4dbhNuG24Xbh9uEO4Y7hTuHO4aRwl3DXcLdw93CPcM9wr3DvcJ9w33C/cP/wgPDA8KDw4PCQ8NDwsPDw8IjwyPCo8OjwmPDY8Ljw+PCE8MTwpPDk8JTw1PC08PTwjPDM8Kzw7PCc8NzwvPD88ILwwvCi8OLwkvDS8LLw8vCK8MrwqvDq8Jrw2vC68PrwhvDG8Kbw5vCW8NbwtvD28I7wzvCu8O7wnvDe8L7w/vCB8MHwofDh8JHw0fCx8PHwifDJ8Knw6fCZ8NnwufD58IXwxfCl8OXwlfDV8LXw9fCN8M3wrfDt8J3w3fC98P3wg/DD8KPw4/CT8NPws/Dz8Ivwy/Cr8Ovwm/Db8Lvw+/CH8Mfwp/Dn8Jfw1/C38Pfwj/DP8K/w7/Cf8N/wv2goMiIzsiI7ciI38iI/CqIwiqI4SqI0yqI8KqIymiyaPJoimjKaKpo6miaaNpoumj6aIZoxmimaOZolmjWaLZo9miOaM5ormjuaJ5o3mi+aP1ogWjBaKBoRDSJEElVRHTVRG3VRHy0cLRItGi0WLR4tES0ZLRUtHS0TjYyWjUZFy0XLRytEK0YrRStHq0Sjo1Wj1aLVozWiNaO1ojHR2GhctHa0TrRutF60frRBtGG0UbRxND7aJJoQbRpNjDaLNo+2iLaMtoq2jraJto22i7aPdoh2jHaKdo4mRbtEu0a7RbtHe0R7RntFe0f7RPtG+0X7RwdEB0YHRQdHh0SHRodFh0dHREdGR0VHR8dEx0bHRcdHJ0QnRidFJ0enRKdGp0WnR2dEZ0ZnRWdH50TnRudF50cXRBdGF0UXR5dEl0aXRZdHV0RXRldFV0fXRNdG10XXRzdEN0Y3RTdHt0S3RrdFt0d3RHdGd0V3R/dE90b3RfdHD0QPRg9FD0ePRI9Gj0WPR09ET0ZPRU9Hz0TPRs9Fz0cvRC9GL0UvR69Er0avRa9Hb0RvRm9Fb0fvRO9G70XvRx9EH0YfRR9Hn0SfRp9Fn0dfRF9GX0VfR99E30bfRd9HP0Q/Rj9FP0e/RL9Gv0W/R39Ef0Z/RX9H/0T/Rv/FQ7ERm7EV27ETu7EX+3EQh3EUx3ESp3EW53ERl/Fk8eTxFPGU8VTx1PE08bTxdPH08QzxjPFM8czxLPGs8Wzx7PEc8ZzxXPHc8TzxvPF88fzxAvGC8ULxiHgQI5a4iuu4idu4i/t44XiReNF4sXjxeIl4yXipeOl4mXhkvGw8Kl4uXj5eIV4xXileOV4lHh2vGq8Wrx6vEa8ZrxWPicfG4+K143XideP14vXjDeIN443ijePx8SbxhHjTeGK8Wbx5vEW8ZbxVvHW8TbxtvF28fbxDvGO8U7xzPCneJd413i3ePd4j3jPeK9473ifeN94v3j8+ID4wPig+OD4kPjQ+LD48PiI+Mj4qPjo+Jj42Pi4+Pj4hPjE+KT45PiU+NT4tPj0+Iz4zPis+Oz4nPjc+Lz4/viC+ML4ovji+JL40viy+PL4ivjK+Kr46via+Nr4uvj6+Ib4xvim+Ob4lvjW+Lb49viO+M74rvju+J743vi++P34gfjB+KH44fiR+NH4sfjx+In4yfip+On4mfjZ+Ln4+fiF+MX4pfjl+JX41fi1+PX4jfjN+K347fid+N34vfj/+IP4w/ij+OP4k/jT+LP48/iL+Mv4q/jr+Jv42/i7+Pv4h/jH+Kf45/iX+Nf4t/j3+I/4z/iv+O/4n/jf+LxlKjMRMrMROnMRNvMRPgiRMoiROkiRNsiRPiqRMJksmT6ZIpkymSqZOpkmmTaZLpk9mSGZMZkpmTmZJZk1mS2ZP5kjmTOZK5k7mSeZN5kvmTxZIFkwWSkYkgwSJJFVSJ03SJl3SJwsniySLJosliydLJEsmSyVLJ8skI5Nlk1HJcsnyyQrJislKycrJKsnoZNVktWT1ZI1kzWStZEwyNhmXrJ2sk6ybrJesn2yQbJhslGycjE82SSYkmyYTk82SzZMtki2TrZKtk22SbZPtku2THZIdk52SnZNJyS7Jrsluye7JHsmeyV7J3sk+yb7Jfsn+yQHJgclBycHJIcmhyWHJ4ckRyZHJUcnRyTHJsclxyfHJCcmJyUnJyckpyanJacnpyRnJmclZydnJOcm5yXnJ+ckFyYXJRcnFySXJpcllyeXJFcmVyVXJ1ck1ybXJdcn1yQ3JjclNyc3JLcmtyW3J7ckdyZ3JXcndyT3Jvcl9yf3JA8mDyUPJw8kjyaPJY8njyRPJk8lTydPJM8mzyXPJ88kLyYvJS8nLySvJq8lryevJG8mbyVvJ28k7ybvJe8n7yQfJh8lHycfJJ8mnyWfJ58kXyZfJV8nXyTfJt8l3yffJD8mPyU/Jz8kvya/Jb8nvyR/Jn8lfyd/JP8m/yX/pUGqkZmqlduqkbuqlfhqkYRqlcZqkaZqleVqkZTpZOnk6RTplOlU6dTpNOm06XTp9OkM6YzpTOnM6SzprOls6ezpHOmc6Vzp3Ok86bzpfOn+6QLpgulA6Ih2kSCWt0jpt0jbt0j5dOF0kXTRdLF08XSJdMl0qXTpdJh2ZLpuOSpdLl09XSFdMV0pXTldJR6erpqulq6drpGuma6Vj0rHpuHTtdJ103XS9dP10g3TDdKN043R8ukk6Id00nZhulm6ebpFumW6Vbp1uk26bbpdun+6Q7pjulO6cTkp3SXdNd0t3T/dI90z3SvdO90n3TfdL908PSA9MD0oPTg9JD00PSw9Pj0iPTI9Kj06PSY9Nj0uPT09IT0xPSk9OT0lPTU9LT0/PSM9Mz0rPTs9Jz03PS89PL0gvTC9KL04vSS9NL0svT69Ir0yvSq9Or0mvTa9Lr09vSG9Mb0pvTm9Jb01vS29P70jvTO9K707vSe9N70vvTx9IH0wfSh9OH0kfTR9LH0+fSJ9Mn0qfTp9Jn02fS59PX0hfTF9KX05fSV9NX0tfT99I30zfSt9O30nfTd9L308/SD9MP0o/Tj9JP00/Sz9Pv0i/TL9Kv06/Sb9Nv0u/T39If0x/Sn9Of0l/TX9Lf0//SP9M/0r/Tv9J/03/y4YyIzMzK7MzJ3MzL/OzIAuzKIuzJEuzLMuzIiuzybLJsymyKbOpsqmzabJps+my6bMZshmzmbKZs1myWbPZstmzObI5s7myubN5snmz+bL5swWyBbOFshHZIEMmWZXVWZO1WZf12cLZItmi2WLZ4tkS2ZLZUtnS2TLZyGzZbFS2XLZ8tkK2YrZStnK2SjY6WzVbLVs9WyNbM1srG5ONzcZla2frZOtm62XrZxtkG2YbZRtn47NNsgnZptnEbLNs82yLbMtsq2zrbJts22y7bPtsh2zHbKds52xStku2a7Zbtnu2R7Zntle2d7ZPtm+2X7Z/dkB2YHZQdnB2SHZodlh2eHZEdmR2VHZ0dkx2bHZcdnx2QnZidlJ2cnZKdmp2WnZ6dkZ2ZnZWdnZ2TnZudl52fnZBdmF2UXZxdkl2aXZZdnl2RXZldlV2dXZNdm12XXZ9dkN2Y3ZTdnN2S3Zrdlt2e3ZHdmd2V3Z3dk92b3Zfdn/2QPZg9lD2cPZI9mj2WPZ49kT2ZPZU9nT2TPZs9lz2fPZC9mL2UvZy9kr2avZa9nr2RvZm9lb2dvZO9m72XvZ+9kH2YfZR9nH2SfZp9ln2efZF9mX2VfZ19k32bfZd9n32Q/Zj9lP2c/ZL9mv2W/Z79kf2Z/ZX9nf2T/Zv9l8+lBu5mVu5nTu5m3u5nwd5mEd5nCd5mmd5nhd5mU+WT55PkU+ZT5VPnU+TT5tPl0+fz5DPmM+Uz5zPks+az5bPns+Rz5nPlc+dz5PPm8+Xz58vkC+YL5SPyAc5csmrvM6bvM27vM8XzhfJF80XyxfPl8iXzJfKl86XyUfmy+aj8uXy5fMV8hXzlfKV81Xy0fmq+Wr56vka+Zr5WvmYfGw+Ll87XydfN18vXz/fIN8w3yjfOB+fb5JPyDfNJ+ab5ZvnW+Rb5lvlW+fb5Nvm2+Xb5zvkO+Y75Tvnk/Jd8l3z3fLd8z3yPfO98r3zffJ98/3y/fMD8gPzg/KD80PyQ/PD8sPzI/Ij86Pyo/Nj8mPz4/Lj8xPyE/OT8pPzU/JT89Py0/Mz8jPzs/Kz83Pyc/Pz8vPzC/IL84vyi/NL8kvzy/LL8yvyK/Or8qvza/Jr8+vy6/Mb8hvzm/Kb81vyW/Pb8tvzO/I787vyu/N78nvz+/L78wfyB/OH8ofzR/JH88fyx/Mn8ifzp/Kn82fyZ/Pn8ufzF/IX85fyl/NX8lfz1/LX8zfyN/O38rfzd/J38/fy9/MP8g/zj/KP80/yT/PP8s/zL/Iv86/yr/Nv8m/z7/Lv8x/yH/Of8p/zX/Jf89/y3/M/8j/zv/K/83/yf/P/iqHCKMzCKuzCKdzCK/wiKMIiKuIiKdIiK/KiKMpismLyYopiymKqYupimmLaYrpi+mKGYsZipmLmYpZi1mK2YvZijmLOYq5i7mKeYt5ivmL+YoFiwWKhYkQxKFBIURV10RRt0RV9sXCxSLFosVixeLFEsWSxVLF0sUwxsli2GFUsVyxfrFCsWKxUrFysUowuVi1WK1Yv1ijWLNYqxhRji3HF2sU6xbrFesX6xQbFhsVGxcbF+GKTYkKxaTGx2KzYvNii2LLYqti62KbYttiu2L7Yodix2KnYuZhU7FLsWuxW7F7sUexZ7FXsXexT7FvsV+xfHFAcWBxUHFwcUhxaHFYcXhxRHFkcVRxdHFMcWxxXHF+cUJxYnFScXJxSnFqcVpxenFGcWZxVnF2cU5xbnFecX1xQXFhcVFxcXFJcWlxWXF5cUVxZXFVcXVxTXFtcV1xf3FDcWNxU3FzcUtxa3FbcXtxR3FncVdxd3FPcW9xX3F88UDxYPFQ8XDxSPFo8VjxePFE8WTxVPF08UzxbPFc8X7xQvFi8VLxcvFK8WrxWvF68UbxZvFW8XbxTvFu8V7xffFB8WHxUfFx8UnxafFZ8XnxRfFl8VXxdfFN8W3xXfF/8UPxY/FT8XPxS/Fr8Vvxe/FH8WfxV/F38U/xb/FcOlUZpllZpl07pll7pl0EZllEZl0mZllmZl0VZlpOVk5dTlFOWU5VTl9OU05bTldOXM5QzljOVM5ezlLOWs5Wzl3OUc5ZzlXOX85TzlvOV85cLlAuWC5UjykGJUsqqrMumbMuu7MuFy0XKRcvFysXLJcoly6XKpctlypHlsuWocrly+XKFcsVypXLlcpVydLlquVq5erlGuWa5VjmmHFuOK9cu1ynXLdcr1y83KDcsNyo3LseXm5QTyk3LieVm5eblFuWW5Vbl1uU25bblduX25Q7ljuVO5c7lpHKXctdyt3L3co9yz3Kvcu9yn3Lfcr9y//KA8sDyoPLg8pDy0PKw8vDyiPLI8qjy6PKY8tjyuPL48oTyxPKk8uTylPLU8rTy9PKM8szyrPLs8pzy3PK88vzygvLC8qJwz023nzR+woSJ203yR4/fduIqExcc8b9j8L8D/zuq/x31/47mf0f7v6P739EH/3tnxPA1GL4wfMnwVQ1f3fA1/AqGX8HwKxh+BcOvYPgV1MNXM3y1w9fwBoY3ZHhDhjdkeEOGN2R4Q4Y3ZPhlGX6vGn6lGn6lGv6JavhTVcM/Ww1/qmr4lXr4U9XD79XD79XDn6oefrkefq8efq8efq8ZfqUZfqUZfqUZ/rc1w+81w5+0GX65GX6vHf67bvhnu+Hv9sNr/fB3++GX++GX++FX+uHP3Pfh8P+hEXoO9ISeomelZ61no2erZ6enrg10baBrA10b6NpA1wa6NtC1ga4NdG2ga9A16Bp0DboGXYOuQdega9A16Jromuia6Jromuia6Jromuia6JroWqVrla5VulbpWqVrla5VulbpWqVrla7VulbrWq1rta7VulbrWq1rta7VulbrWqNrja41utboWqNrja41utboWqNrja61utbqWqtrra61utbqWqtrra61utbqWqdrna51utbpWqdrna51utbpWqdrna71utbrWq9rva71utbrWq9rva71uqaWQC2BWgK1BGoJ1BKoJVBLoJZALYFaArUEagnUEqglUEuglkAtgVoCtQRqCdQSqCVQS6CWQC2BAgIFBAoIFBAoIFBAoIBAAYECAgUECggUECggUECggEABgQICBQQKCBQQKCBQQKCAQAGBAgIFBAoIFBAoIFBAoIBAAYECAgUECggUECggUECggEABgQICBQQKCBQQKCBQQKCAQAGBAgIFBAoIFBAoIFBAoIBAAYECAgUECggUECggUECggEABgQICBQQKCBQQKCBQQKCAQAGBqiGqhqgaomqIqiGqhqgaomqIqiGqhqgaomqIqiGqhqgaomqIqiGqhqgaomqIqiGqhqgaomqIqiGqhuhvIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKKAiAIiCogoIKK/gYhaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKpJZVaUqkllVpSqSWVWlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVpSqyW1WlKrJbVaUqsltVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qgljVrSqCWNWtKoJY1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKqJa1a0qolrVrSqiWtWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqSWdWtKpJZ1a0qklnVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJb1a0qslvVrSqyW9WtKrJX3fR//3HIwYMYLuAd2gW+iu6K7pbuhu6e7opt0B7Q5od0C7A9od0O6Adge0O6DdAe0OaBe0C9oF7YJ2QbugXdAuaBe0C9oV2hXaFdoV2hXaFdoV2hXaFdoV2q1ot6LdinYr2q1ot6LdinYr2q1ot6LdmnZr2q1pt6bdmnZr2q1pt6bdmnZr2m1ot6HdhnYb2m1ot6HdhnYb2m1ot6HdlnZb2m1pt6XdlnZb2m1pt6XdlnZb2u1ot6PdjnY72u1ot6PdjnY72u1ot6PdnnZ72u1pt6fdnnZ72u1pt6fdnnbJqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwakFcD8mpAXg3IqwF5NSCvBuTVgLwCeQXyCuQVyCuQVyCvQF6BvAJ5BfIK5BXIK5BXIK9AXoG8AnkF8grkFcgrkFcgr0BegbwCeQXyCuQVyCuQVyCvQF6BvAJ5BfIK5BXIK5BXIK9AXoG8AnkF8grkFcgrkFcgr0BegbwCeQXyCuQVyCuQVyCvQF6BvAJ5BfIK5BXIK5BXIK9AXoG8AnkF8grkFcgrkFcgr0BegbwCeQXyCuQVyCuQVyCvQF6BvAJ5BfIK5BXIK5BXIK9AXoG8AnkF8grkFcgrkFcgr0BegbwCeQXyCuQVyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyCshr4S8EvJKyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsiriryqyKuKvKrIq4q8qsirmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq5q8qsmrmryqyauavKrJq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuGvGrIq4a8asirhrxqyKuWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrlrxqyauWvGrJq5a8asmrjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq4686sirjrzqyKuOvOrIq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnrzqyauevOrJq5686smrnryivh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl2obxfq24X6dqG+XahvF+rbhfp2ob5dqG8X6tuF+nahvl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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. 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 Izo<span class="_ _1"></span>stal <span class="_ _1"></span>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 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h6 y14 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 y15 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y16 ff4 fs3 fc0 sc0 ls0 ws0">Opinia </div><div class="t m0 x0 h8 y17 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 y18 ff2 fs3 fc2 sc0 ls0 ws0">Iz<span class="_ _1"></span>ostal.(„<span class="_ _2"></span>Gr<span class="_ _4"></span>upa”), <span class="_ _7"> </span>w <span class="_ _0"> </span>kt<span class="_ _1"></span>ór<span class="_ _1"></span>ej <span class="_ _7"> </span>Jednostką <span class="_ _0"> </span>dominu<span class="_ _1"></span>jącą <span class="_ _7"> </span>jest <span class="_ _0"> </span>Iz<span class="_ _1"></span>ostal <span class="_ _7"> </span>S.A. <span class="_ _0"> </span>(„Jednostk<span class="_ _1"></span>a <span class="_ _7"> </span>dominująca”), <span class="_ _7"> </span>które<span class="_ _2"></span> </div><div class="t m0 x0 h8 y19 ff2 fs3 fc2 sc0 ls0 ws0">za<span class="_ _1"></span>wiera<span class="_ _1"></span> <span class="_ _8"> </span>sk<span class="_ _2"></span>onsolidowane <span class="_ _8"> </span>s<span class="_ _1"></span>pr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie <span class="_ _8"> </span>z <span class="_ _8"> </span>s<span class="_ _1"></span>ytuacji <span class="_ _8"> </span>ﬁ<span class="_ _1"></span>nansowej <span class="_ _8"> </span>na<span class="_ _1"></span> <span class="_ _8"> </span>dzień <span class="_ _8"> </span>31<span class="_ _1"></span> <span class="_ _8"> </span>grudn<span class="_ _1"></span>ia <span class="_ _8"> </span>2024 r<span class="_ _6"></span>. <span class="_ _8"> </span>or<span class="_ _2"></span>az </div><div class="t m0 x0 h8 y1a ff2 fs3 fc2 sc0 ls0 ws0">sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>ane <span class="_ _7"> </span>spr<span class="_ _2"></span>awoz<span class="_ _2"></span>danie <span class="_ _7"> </span>z <span class="_ _7"> </span>ca<span class="_ _1"></span>łk<span class="_ _1"></span>owity<span class="_ _2"></span>ch <span class="_ _7"> </span>dochodów<span class="_ _6"></span>, <span class="_ _7"> </span>sk<span class="_ _2"></span>onsolidowan<span class="_ _2"></span>e<span class="_ _4"></span> <span class="_ _7"> </span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>o<span class="_ _1"></span>z<span class="_ _1"></span>danie <span class="_ _7"> </span>z<span class="_ _2"></span>e <span class="_ _0"> </span>zmian <span class="_ _9"></span>w </div><div class="t m0 x0 h8 y1b ff2 fs3 fc2 sc0 ls0 ws0">k<span class="_ _1"></span>apitale  w<span class="_ _4"></span>łasn<span class="_ _1"></span>ym, <span class="_ _a"> </span>sk<span class="_ _2"></span>onsolidowane <span class="_ _a"> </span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _1"></span>danie  z <span class="_ _a"> </span>prz<span class="_ _1"></span>epływów  pieniężnych<span class="_ _1"></span> <span class="_ _a"> </span>za  rok <span class="_ _a"> </span>obr<span class="_ _1"></span>otowy  od </div><div class="t m0 x0 h8 y1c ff2 fs3 fc2 sc0 ls0 ws0">1 stycznia<span class="_ _1"></span> <span class="_ _4"></span>do 31 <span class="_ _4"></span>grudnia <span class="_ _4"></span>2024 r<span class="_ _6"></span>. <span class="_ _4"></span>or<span class="_ _1"></span>az informację dodat<span class="_ _1"></span>ko<span class="_ _1"></span>wą <span class="_ _4"></span>za<span class="_ _2"></span>w<span class="_ _4"></span>ier<span class="_ _2"></span>ającą <span class="_ _4"></span>istotne<span class="_ _1"></span> <span class="_ _4"></span>inf<span class="_ _1"></span>ormacje <span class="_ _4"></span>doty<span class="_ _2"></span>c<span class="_ _4"></span>zące </div><div class="t m0 x0 h8 y1d ff2 fs3 fc2 sc0 ls0 ws0">zasad <span class="_ _5"> </span>(polityki) <span class="_ _b"> </span>rachu<span class="_ _1"></span>nk<span class="_ _1"></span>o<span class="_ _1"></span>wości <span class="_ _b"> </span>i <span class="_ _5"> </span>inne <span class="_ _b"> </span>inform<span class="_ _1"></span>acje <span class="_ _5"> </span>o<span class="_ _4"></span>bjaśnia<span class="_ _1"></span>jące <span class="_ _b"> </span>(„sk<span class="_ _2"></span>onsolidowane <span class="_ _5"> </span>spraw<span class="_ _1"></span>oz<span class="_ _2"></span>danie </div><div class="t m0 x0 h8 y1e ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe”).<span class="_ _1"></span> </div><div class="t m0 x0 h8 y1f 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 y20 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 y21 ff2 fs3 fc2 sc0 ls0 ws0">dzień <span class="_ _d"></span>31 <span class="_ _d"></span>grudnia <span class="_ _d"></span>2024 <span class="_ _d"></span>r<span class="_ _6"></span>. <span class="_ _d"></span>or<span class="_ _2"></span>az <span class="_ _e"></span>jej <span class="_ _d"></span>sk<span class="_ _2"></span>onsol<span class="_ _4"></span>ido<span class="_ _1"></span>waneg<span class="_ _1"></span>o <span class="_ _d"></span>wyniku <span class="_ _d"></span>ﬁnansowe<span class="_ _1"></span>go <span class="_ _d"></span>i <span class="_ _d"></span>sk<span class="_ _2"></span>onso<span class="_ _4"></span>lidow<span class="_ _1"></span>an<span class="_ _1"></span>ych </div><div class="t m0 x5 h8 y22 ff2 fs3 fc2 sc0 ls0 ws0">prz<span class="_ _1"></span>epływów <span class="_ _f"> </span>pienięż<span class="_ _1"></span>ny<span class="_ _1"></span>ch <span class="_ _f"> </span>z<span class="_ _1"></span>a <span class="_ _f"> </span>rok <span class="_ _f"> </span>obr<span class="_ _1"></span>otowy <span class="_ _f"> </span>zak<span class="_ _6"></span>o<span class="_ _4"></span>ńcz<span class="_ _2"></span>ony <span class="_ _f"> </span>w <span class="_ _f"> </span>tym <span class="_ _f"> </span>dniu <span class="_ _10"> </span>zg<span class="_ _1"></span>odnie <span class="_ _f"> </span>z <span class="_ _f"> </span>mającymi </div><div class="t m0 x5 h8 y23 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 y24 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 y25 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">jest <span class="_ _9"> </span>zgodne <span class="_ _7"> </span>c<span class="_ _1"></span>o <span class="_ _7"> </span>do <span class="_ _7"> </span>f<span class="_ _2"></span>ormy <span class="_ _9"> </span>i <span class="_ _7"> </span>treści <span class="_ _9"></span>z <span class="_ _7"> </span>obowiązując<span class="_ _1"></span>ymi <span class="_ _9"> </span>Grupę <span class="_ _7"> </span>przepisami <span class="_ _9"></span>pra<span class="_ _1"></span>wa <span class="_ _9"></span>or<span class="_ _1"></span>az <span class="_ _7"> </span>st<span class="_ _1"></span>atut<span class="_ _1"></span>em </span></span></div><div class="t m0 x5 h8 y26 ff2 fs3 fc2 sc0 ls0 ws0">Jednostki domin<span class="_ _1"></span>ującej. </div><div class="t m0 x5 h8 y27 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y28 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 y29 ff2 fs3 fc2 sc0 ls0 ws0">19.03.2025 r<span class="_ _11"></span>. </div><div class="t m0 x0 h7 y2a 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 y2b ff2 fs3 fc2 sc0 ls0 ws0">Nasz<span class="_ _2"></span>e <span class="_ _12"> </span>badanie <span class="_ _13"> </span>prz<span class="_ _1"></span>epro<span class="_ _1"></span>wa<span class="_ _1"></span>dziliśm<span class="_ _1"></span>y <span class="_ _13"> </span>zgodnie <span class="_ _13"> </span>z <span class="_ _13"> </span>Kr<span class="_ _2"></span>ajowymi <span class="_ _12"> </span>Stand<span class="_ _1"></span>ardami <span class="_ _13"> </span>Badan<span class="_ _1"></span>ia <span class="_ _13"> </span>w brzmieniu </div><div class="t m0 x0 h8 y2c 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="_ _7"> </span>uchwałą  K<span class="_ _1"></span>ra<span class="_ _1"></span>jow<span class="_ _1"></span>ej  Rady <span class="_ _7"> </span>B<span class="_ _4"></span>iegły<span class="_ _1"></span>ch  R<span class="_ _2"></span>ewidentów<span class="_ _2"></span>  </div><div class="t m0 x0 h8 y2d ff2 fs3 fc2 sc0 ls0 ws0">nr <span class="_ _7"> </span>3430/52a/20<span class="_ _1"></span>19 <span class="_ _7"> </span>z <span class="_ _9"> </span>dnia <span class="_ _7"> </span>21 <span class="_ _7"> </span>marc<span class="_ _1"></span>a <span class="_ _9"> </span>2019 <span class="_ _7"> </span>r<span class="_ _11"></span>. <span class="_ _7"> </span>w <span class="_ _9"> </span>sprawi<span class="_ _1"></span>e <span class="_ _7"> </span>kra<span class="_ _2"></span>jow<span class="_ _4"></span>y<span class="_ _1"></span>ch <span class="_ _7"> </span>s<span class="_ _1"></span>tandar<span class="_ _1"></span>dów <span class="_ _9"></span>badania <span class="_ _9"> </span>oraz <span class="_ _9"> </span>innych<span class="_ _1"></span> </div><div class="t m0 x0 h8 y2e ff2 fs3 fc2 sc0 ls0 ws0">dokument<span class="_ _2"></span>ów<span class="_ _6"></span>, z pó<span class="_ _1"></span>źn.zm. or<span class="_ _2"></span>az uchwałą<span class="_ _1"></span> Rady P<span class="_ _2"></span>olskiej Agencji N<span class="_ _1"></span>adz<span class="_ _1"></span>oru Audyt<span class="_ _1"></span>oweg<span class="_ _1"></span>o nr 38/I<span class="_ _1"></span>/2022 z d<span class="_ _1"></span>nia<span class="_ _1"></span> </div><div class="t m0 x0 h8 y2f 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="_ _11"></span>.  w<span class="_ _1"></span>  sp<span class="_ _1"></span>r<span class="_ _1"></span>awie <span class="_ _0"> </span>kr<span class="_ _1"></span>ajowych<span class="_ _1"></span>  s<span class="_ _1"></span>tanda<span class="_ _1"></span>rdó<span class="_ _1"></span>w <span class="_ _0"> </span>k<span class="_ _1"></span>ont<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 </div><div class="t m0 x0 h8 y30 ff2 fs3 fc2 sc0 ls0 ws0">Badania <span class="_ _e"></span>220 <span class="_ _e"></span>(Zmieni<span class="_ _1"></span>onego) <span class="_ _d"></span>(<span class="_ _4"></span>„K<span class="_ _1"></span>SB”), <span class="_ _e"></span>a ta<span class="_ _1"></span>kże <span class="_ _d"></span>stosowni<span class="_ _1"></span>e <span class="_ _e"></span>do <span class="_ _e"></span>us<span class="_ _1"></span>ta<span class="_ _1"></span>wy <span class="_ _e"></span>z <span class="_ _e"></span>dnia <span class="_ _e"></span>11 <span class="_ _e"></span>maj<span class="_ _1"></span>a <span class="_ _e"></span>2017 <span class="_ _e"></span>r<span class="_ _11"></span>. <span class="_ _d"></span>o<span class="_ _4"></span> <span class="_ _e"></span>biegły<span class="_ _1"></span>ch </div><div class="t m0 x0 h8 y31 ff2 fs3 fc2 sc0 ls0 ws0">rewiden<span class="_ _1"></span>tach, <span class="_ _2"></span>ﬁ<span class="_ _4"></span>rmach<span class="_ _1"></span> audyt<span class="_ _1"></span>ors<span class="_ _1"></span>kich or<span class="_ _1"></span>az n<span class="_ _1"></span>adz<span class="_ _1"></span>orz<span class="_ _2"></span>e publiczn<span class="_ _1"></span>ym (t.j. <span class="_ _2"></span>D<span class="_ _4"></span>z. U<span class="_ _2"></span>. z 20<span class="_ _1"></span>24 r<span class="_ _11"></span>. p<span class="_ _1"></span>oz<span class="_ _1"></span>. 1035 z <span class="_ _1"></span>pó<span class="_ _1"></span>źn. zm<span class="_ _1"></span>. </div><div class="t m0 x0 h8 y32 ff2 fs3 fc2 sc0 ls0 ws0">– „Us<span class="_ _1"></span>tawa<span class="_ _1"></span> o biegłych rewid<span class="_ _1"></span>enta<span class="_ _1"></span>ch”) oraz R<span class="_ _2"></span>ozporządz<span class="_ _2"></span>enia <span class="_ _4"></span>UE nr 537/2014 z dnia 16 k<span class="_ _4"></span>wietnia 201<span class="_ _1"></span>4 r<span class="_ _6"></span>. w </div><div class="t m0 x0 h8 y33 ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awie <span class="_ _2"></span>szcz<span class="_ _2"></span>egółowych <span class="_ _2"></span>wymogów <span class="_ _2"></span>dotyczący<span class="_ _1"></span>ch <span class="_ _1"></span>ust<span class="_ _1"></span>aw<span class="_ _1"></span>owy<span class="_ _1"></span>ch <span class="_ _1"></span>badań<span class="_ _1"></span> <span class="_ _1"></span>spr<span class="_ _1"></span>awo<span class="_ _1"></span>z<span class="_ _2"></span>dań <span class="_ _1"></span>ﬁnansowy<span class="_ _1"></span>ch <span class="_ _1"></span>jednost<span class="_ _2"></span>ek </div><div class="t m0 x0 h8 y34 ff2 fs3 fc2 sc0 ls0 ws0">inter<span class="_ _1"></span>esu <span class="_ _1"></span>publiczneg<span class="_ _1"></span>o (<span class="_ _1"></span>Dz. U<span class="_ _1"></span>rz. <span class="_ _2"></span>UE L158 z<span class="_ _1"></span> 27.0<span class="_ _1"></span>5.2014, <span class="_ _1"></span>str<span class="_ _14"></span>. 77, <span class="_ _2"></span>z póź<span class="_ _1"></span>n. <span class="_ _1"></span>zm. <span class="_ _2"></span>– „Ro<span class="_ _2"></span>zpo<span class="_ _4"></span>rządz<span class="_ _2"></span>enie UE”). <span class="_ _1"></span>Nas<span class="_ _1"></span>za </div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 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. 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="_ _e"></span>zgodnie <span class="_ _e"></span>z <span class="_ _e"></span>tymi <span class="_ _9"></span>standar<span class="_ _1"></span>dami <span class="_ _e"></span>zos<span class="_ _2"></span>tała <span class="_ _e"></span>dalej <span class="_ _9"></span>opisana <span class="_ _9"></span>w <span class="_ _e"></span>sekcji <span class="_ _e"></span>nasz<span class="_ _2"></span>ego <span class="_ _9"></span>spra<span class="_ _2"></span>wozd<span class="_ _1"></span>ania </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="_ _a"> </span>że  dowody  badania, <span class="_ _a"> </span>któr<span class="_ _1"></span>e <span class="_ _a"> </span>uzys<span class="_ _1"></span>kaliśm<span class="_ _2"></span>y <span class="_ _a"> </span>są <span class="_ _a"> </span>wystar<span class="_ _2"></span>czające  i <span class="_ _a"> </span>od<span class="_ _4"></span>powi<span class="_ _1"></span>ednie, <span class="_ _a"> </span>aby <span class="_ _a"> </span>st<span class="_ _1"></span>anowić<span class="_ _1"></span> </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 <span class="_ _5"> </span>niezależ<span class="_ _1"></span>ni <span class="_ _5"> </span>od <span class="_ _b"> </span>spółek <span class="_ _15"> </span>Grupy <span class="_ _5"> </span>zgodnie <span class="_ _5"> </span>z <span class="_ _b"> </span>zasadami <span class="_ _5"> </span>etyki <span class="_ _b"> </span>określon<span class="_ _2"></span>ymi <span class="_ _b"> </span>w <span class="_ _15"> </span>„P<span class="_ _1"></span>odręcz<span class="_ _1"></span>niku </div><div class="t m0 x0 h8 y39 ff2 fs3 fc2 sc0 ls0 ws0">Międzynar<span class="_ _1"></span>odow<span class="_ _1"></span>ego <span class="_ _d"></span>kodek<span class="_ _2"></span>su <span class="_ _e"></span>etyki <span class="_ _e"></span>zaw<span class="_ _2"></span>o<span class="_ _4"></span>dowy<span class="_ _2"></span>ch <span class="_ _e"></span>księgowy<span class="_ _1"></span>ch <span class="_ _e"></span>(w <span class="_ _d"></span>ty<span class="_ _4"></span>m <span class="_ _d"></span>Międzynarod<span class="_ _1"></span>owy<span class="_ _1"></span>ch <span class="_ _e"></span>stan<span class="_ _1"></span>dardów </div><div class="t m0 x0 h8 y3a ff2 fs3 fc2 sc0 ls0 ws0">niez<span class="_ _1"></span>ależności)”<span class="_ _1"></span> <span class="_ _f"> </span>przyjętym <span class="_ _f"> </span>uchwał<span class="_ _1"></span>ą <span class="_ _10"> </span>nr <span class="_ _f"> </span>207/7a/2023 <span class="_ _f"> </span>Kr<span class="_ _2"></span>ajowej <span class="_ _f"> </span>Rady <span class="_ _f"> </span>Bie<span class="_ _4"></span>głych<span class="_ _1"></span> <span class="_ _f"> </span>R<span class="_ _1"></span>ewidentó<span class="_ _1"></span>w <span class="_ _f"> </span>z <span class="_ _10"> </span>dnia <span class="_ _2"></span> </div><div class="t m0 x0 h8 y3b ff2 fs3 fc2 sc0 ls0 ws0">17 <span class="_ _e"></span>grud<span class="_ _1"></span>nia <span class="_ _e"></span>20<span class="_ _1"></span>23 <span class="_ _e"></span>r<span class="_ _14"></span>. <span class="_ _e"></span>w <span class="_ _d"></span>spra<span class="_ _2"></span>w<span class="_ _4"></span>ie <span class="_ _d"></span>ustano<span class="_ _1"></span>wienia <span class="_ _d"></span>zasad <span class="_ _d"></span>etyki <span class="_ _d"></span>zaw<span class="_ _2"></span>o<span class="_ _4"></span>dowe<span class="_ _1"></span>j <span class="_ _d"></span>biegłych <span class="_ _d"></span>re<span class="_ _1"></span>widentów<span class="_ _11"></span>, <span class="_ _d"></span>z <span class="_ _e"></span>pó<span class="_ _1"></span>źn.zm. </div><div class="t m0 x0 h8 y3c ff2 fs3 fc2 sc0 ls0 ws0">(„K<span class="_ _1"></span>odeks <span class="_ _15"> </span>etyki”) <span class="_ _b"> </span>oraz <span class="_ _b"> </span>z <span class="_ _15"> </span>innymi <span class="_ _b"> </span>wy<span class="_ _4"></span>m<span class="_ _1"></span>ogami<span class="_ _1"></span> <span class="_ _15"> </span>etyczn<span class="_ _2"></span>y<span class="_ _4"></span>mi, <span class="_ _b"> </span>które <span class="_ _b"> </span>mają <span class="_ _15"> </span>zas<span class="_ _2"></span>tosowanie <span class="_ _15"> </span>do <span class="_ _b"> </span>badania </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="_ _7"> </span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _1"></span>dań <span class="_ _7"> </span>ﬁnansowych <span class="_ _7"> </span>w <span class="_ _7"> </span>Polsce. <span class="_ _7"> </span>Wypełniliśm<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _7"> </span>nasz<span class="_ _1"></span>e <span class="_ _0"> </span>inne <span class="_ _7"> </span>obowiązki <span class="_ _7"> </span>etyczne </div><div class="t m0 x0 h8 y3e ff2 fs3 fc2 sc0 ls0 ws0">zgodnie <span class="_ _7"> </span>z <span class="_ _0"> </span>tymi  w<span class="_ _2"></span>y<span class="_ _4"></span>mog<span class="_ _1"></span>ami <span class="_ _7"> </span>i Kodeksem<span class="_ _1"></span> <span class="_ _0"> </span>etyki. <span class="_ _7"> </span>W <span class="_ _0"> </span>trak<span class="_ _2"></span>cie  prz<span class="_ _2"></span>eprowad<span class="_ _1"></span>zania<span class="_ _1"></span> <span class="_ _7"> </span>badania <span class="_ _0"> </span>kluczo<span class="_ _1"></span>wy  b<span class="_ _1"></span>iegły </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 h8 y41 ff2 fs3 fc2 sc0 ls0 ws0">Jesteś<span class="_ _1"></span>my  niezale<span class="_ _1"></span>żni<span class="_ _1"></span> <span class="_ _a"> </span>od  spółek <span class="_ _a"> </span>Grupy  zgodnie  z  M<span class="_ _4"></span>i<span class="_ _1"></span>ędzynarodo<span class="_ _1"></span>wym  k<span class="_ _1"></span>odeksem<span class="_ _1"></span> <span class="_ _a"> </span>etyki  zaw<span class="_ _1"></span>odowych </div><div class="t m0 x0 h8 y42 ff2 fs3 fc2 sc0 ls0 ws0">księgowy<span class="_ _1"></span>ch <span class="_ _16"> </span>(w <span class="_ _16"> </span>tym <span class="_ _16"> </span>Międzynar<span class="_ _2"></span>o<span class="_ _4"></span>dowymi <span class="_ _16"> </span>sta<span class="_ _1"></span>ndard<span class="_ _1"></span>ami <span class="_ _16"> </span>niez<span class="_ _1"></span>ależności<span class="_ _1"></span>) <span class="_ _16"> </span>Rady <span class="_ _16"> </span>Międzynar<span class="_ _1"></span>odowych </div><div class="t m0 x0 h8 y43 ff2 fs3 fc2 sc0 ls0 ws0">Standar<span class="_ _1"></span>dów <span class="_ _17"> </span>Etyki <span class="_ _17"> </span>dla <span class="_ _17"> </span>K<span class="_ _1"></span>sięgowych <span class="_ _17"> </span>prz<span class="_ _1"></span>yjętym <span class="_ _17"> </span>uch<span class="_ _1"></span>wałą <span class="_ _17"> </span>K<span class="_ _1"></span>rajo<span class="_ _1"></span>wej <span class="_ _17"> </span>Rady <span class="_ _17"> </span>Biegłych <span class="_ _16"> </span>Rewidentó<span class="_ _1"></span>w  </div><div class="t m0 x0 h8 y44 ff2 fs3 fc2 sc0 ls0 ws0">nr <span class="_ _e"></span>3431/52a/2019 <span class="_ _e"></span>z <span class="_ _9"></span>dnia <span class="_ _e"></span>25 <span class="_ _e"></span>marca <span class="_ _e"></span>2019 <span class="_ _e"></span>r<span class="_ _11"></span>. <span class="_ _e"></span>w <span class="_ _e"></span>sprawie <span class="_ _e"></span>zasad<span class="_ _1"></span> <span class="_ _e"></span>etyki <span class="_ _e"></span>zawodo<span class="_ _2"></span>wej <span class="_ _e"></span>biegłych <span class="_ _e"></span>rewiden<span class="_ _1"></span>tów<span class="_ _11"></span>, <span class="_ _1"></span> </div><div class="t m0 x0 h8 y45 ff2 fs3 fc2 sc0 ls0 ws0">z późn.zm. („K<span class="_ _1"></span>odeks IESB<span class="_ _1"></span>A<span class="_ _1"></span>”<span class="_ _1"></span>) oraz z inn<span class="_ _1"></span>ymi wymogami e<span class="_ _1"></span>tycz<span class="_ _1"></span>nymi, któr<span class="_ _2"></span>e <span class="_ _4"></span>mają zas<span class="_ _1"></span>toso<span class="_ _1"></span>wani<span class="_ _1"></span>e do <span class="_ _4"></span>badania<span class="_ _1"></span> </div><div class="t m0 x0 h8 y46 ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdań <span class="_ _f"> </span>ﬁn<span class="_ _1"></span>ansowych<span class="_ _1"></span> <span class="_ _f"> </span>w <span class="_ _f"> </span>P<span class="_ _2"></span>olsce. <span class="_ _f"> </span>W<span class="_ _1"></span>ypełniliś<span class="_ _1"></span>my <span class="_ _f"> </span>n<span class="_ _2"></span>asze <span class="_ _f"> </span>i<span class="_ _1"></span>nne <span class="_ _f"> </span>obowi<span class="_ _1"></span>ązki <span class="_ _f"> </span>ety<span class="_ _2"></span>czne <span class="_ _f"> </span>zgod<span class="_ _1"></span>nie <span class="_ _f"> </span>z <span class="_ _f"> </span>t<span class="_ _2"></span>y<span class="_ _4"></span>mi </div><div class="t m0 x0 h8 y47 ff2 fs3 fc2 sc0 ls0 ws0">wymogami <span class="_ _2"></span>i K<span class="_ _1"></span>odeksem <span class="_ _2"></span>IESBA. <span class="_ _2"></span>W tr<span class="_ _2"></span>akcie <span class="_ _2"></span>przepr<span class="_ _2"></span>o<span class="_ _4"></span>wadz<span class="_ _2"></span>ania <span class="_ _1"></span>badania <span class="_ _2"></span>kluczowy <span class="_ _2"></span>biegły <span class="_ _1"></span>re<span class="_ _1"></span>wident <span class="_ _2"></span>oraz <span class="_ _2"></span>ﬁrma<span class="_ _1"></span> </div><div class="t m0 x0 h8 y48 ff2 fs3 fc2 sc0 ls0 ws0">audytorsk<span class="_ _2"></span>a <span class="_ _9"> </span>poz<span class="_ _1"></span>ost<span class="_ _1"></span>ali <span class="_ _9"></span>niezal<span class="_ _1"></span>eżni <span class="_ _e"></span>od <span class="_ _7"> </span>spółek <span class="_ _9"></span>Grupy <span class="_ _9"></span>z<span class="_ _1"></span>godnie <span class="_ _9"></span>z <span class="_ _9"></span>wymogami <span class="_ _e"></span>niezale<span class="_ _1"></span>żności <span class="_ _9"></span>okr<span class="_ _1"></span>eślonym<span class="_ _1"></span>i <span class="_ _9"></span>w </div><div class="t m0 x0 h8 y49 ff2 fs3 fc2 sc0 ls0 ws0">Usta<span class="_ _1"></span>wie o biegły<span class="_ _1"></span>ch re<span class="_ _1"></span>widenta<span class="_ _1"></span>ch or<span class="_ _1"></span>az w Ro<span class="_ _2"></span>zporządz<span class="_ _1"></span>eniu UE. </div><div class="t m0 x0 h7 y4a 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 y4b ff2 fs3 fc2 sc0 ls0 ws0">Kluczo<span class="_ _1"></span>we <span class="_ _e"></span>spra<span class="_ _1"></span>wy <span class="_ _9"></span>badania <span class="_ _e"></span>są <span class="_ _9"></span>to <span class="_ _e"></span>spra<span class="_ _1"></span>wy<span class="_ _6"></span>, <span class="_ _9"></span>które <span class="_ _e"></span>wedłu<span class="_ _1"></span>g <span class="_ _e"></span>nasz<span class="_ _1"></span>ego <span class="_ _9"></span>za<span class="_ _2"></span>wodowego <span class="_ _e"></span>osądu <span class="_ _e"></span>były <span class="_ _9"></span>najbardz<span class="_ _1"></span>iej </div><div class="t m0 x0 h8 y4c ff2 fs3 fc2 sc0 ls0 ws0">znaczące <span class="_ _18"> </span>podcz<span class="_ _1"></span>as <span class="_ _18"> </span>badan<span class="_ _1"></span>ia <span class="_ _18"> </span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>neg<span class="_ _1"></span>o <span class="_ _18"> </span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dania <span class="_ _18"> </span>ﬁnansoweg<span class="_ _1"></span>o <span class="_ _18"> </span>za bie<span class="_ _1"></span>żący <span class="_ _18"> </span>okr<span class="_ _1"></span>es </div><div class="t m0 x0 h8 y4d 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 y4e 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 y4f 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="_ _a"> </span>ﬁnansoweg<span class="_ _1"></span>o  jak<span class="_ _2"></span>o </div><div class="t m0 x0 h8 y50 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 y51 ff2 fs3 fc2 sc0 ls0 ws0">a w przypadk<span class="_ _2"></span>ac<span class="_ _4"></span>h, <span class="_ _19"> </span>w <span class="_ _19"> </span>który<span class="_ _1"></span>ch <span class="_ _19"> </span>uznaliśmy <span class="_ _19"> </span>za <span class="_ _19"> </span>st<span class="_ _2"></span>o<span class="_ _4"></span>sowne <span class="_ _19"> </span>prz<span class="_ _2"></span>edstawiliśm<span class="_ _1"></span>y <span class="_ _19"> </span>najważ<span class="_ _1"></span>niejsz<span class="_ _2"></span>e<span class="_ _4"></span> <span class="_ _19"> </span>spostrz<span class="_ _2"></span>eżeni<span class="_ _1"></span>a </div><div class="t m0 x0 h8 y52 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 x0 h8 y53 ff2 fs3 fc2 sc0 ls0 ws0"> <span class="_ _1a"> </span> </div></div><div class="pi" ></div></div><div id="pf3" class="pf w0 h0" ><div class="pc pc3 w0 h0"><img class="bi x0 y54 w2 h9" alt="" src="data:image/png;base64,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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. 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 x6 y55 w3 ha"><div class="t m0 x7 h6 y56 ff1 fs3 fc0 sc0 ls0 ws0">Kluczowa sprawa badania</div></div><div class="c x8 y55 w4 ha"><div class="t m0 x7 h6 y56 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9 y55 w5 ha"><div class="t m0 x7 h6 y56 ff1 fs3 fc0 sc0 ls0 ws0">Jak nasze badan<span class="_ _1"></span>ie odniosło się do tej sprawy</div></div><div class="c xa y55 w4 ha"><div class="t m0 x7 h6 y56 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y57 w6 ha"><div class="t m0 x7 h6 y56 ff1 fs3 fc0 sc0 ls0 ws0">KLUCZOWA SPRAWA <span class="_ _1"></span>BADANIA</div></div><div class="c xc y57 w7 ha"><div class="t m0 x7 h6 y56 ff1 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="c xd y58 w8 ha"><div class="t m0 x7 h8 y56 ff2 fs3 fc2 sc0 ls0 ws0">Ryzyko istnienia i wyceny </div></div><div class="c xe y58 w9 ha"><div class="t m0 x7 h8 y56 ff2 fs3 fc2 sc0 ls0 ws0">zapasów</div></div><div class="c xf y58 wa ha"><div class="t m0 x7 h8 y56 ff2 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="t m0 xd h8 y59 ff2 fs3 fc2 sc0 ls0 ws0">Zagadnienie zostało <span class="_ _4"></span>uznane za <span class="_ _4"></span>kluczową sprawę </div><div class="t m0 xd h8 y5a ff2 fs3 fc2 sc0 ls0 ws0">badania <span class="_ _a"> </span>z <span class="_ _19"> </span>uwagi <span class="_ _19"> </span>na <span class="_ _19"> </span>fakt, <span class="_ _a"> </span>iż <span class="_ _19"> </span>pozycja <span class="_ _19"> </span>zapas<span class="_ _1"></span>ów </div><div class="t m0 xd h8 y5b ff2 fs3 fc2 sc0 ls0 ws0">stanowi <span class="_ _18"> </span>główny <span class="_ _1b"> </span>element <span class="_ _1b"> </span>aktywów <span class="_ _18"> </span>i <span class="_ _18"> </span>jest </div><div class="t m0 xd h8 y5c ff2 fs3 fc2 sc0 ls0 ws0">przedmiotem <span class="_ _1c"> </span>podstawowej <span class="_ _1c"> </span>działalno<span class="_ _1"></span>ści </div><div class="t m0 xd h8 y5d ff2 fs3 fc2 sc0 ls0 ws0">jednostki. <span class="_ _17"> </span>Dodatkowo<span class="_ _1"></span> <span class="_ _17"> </span>zapasy <span class="_ _16"> </span>obarczone <span class="_ _17"> </span>są </div><div class="t m0 xd h8 y5e ff2 fs3 fc2 sc0 ls0 ws0">istotnym <span class="_ _f"> </span>szacunkiem <span class="_ _f"> </span>kierownictwa <span class="_ _f"> </span>w <span class="_ _f"> </span>postaci </div><div class="t m0 xd h8 y5f ff2 fs3 fc2 sc0 ls0 ws0">odpisu aktualizującego. <span class="_ _1"></span> </div><div class="t m0 xd h7 y60 ff4 fs3 fc2 sc0 ls0 ws0">Odniesienie <span class="_ _f"> </span>do <span class="_ _f"> </span>ujawnień <span class="_ _f"> </span>w <span class="_ _f"> </span>sk<span class="_ _4"></span>onsolidowan<span class="_ _1"></span>ym </div><div class="t m0 xd h7 y61 ff4 fs3 fc2 sc0 ls0 ws0">sprawozdaniu finan<span class="_ _1"></span>sowym </div><div class="t m0 xd h8 y62 ff2 fs3 fc2 sc0 ls0 ws0">Ujawnienia <span class="_ _9"> </span>dotyczące <span class="_ _7"> </span>za<span class="_ _1"></span>pasów <span class="_ _9"></span>oraz <span class="_ _9"></span>odpisów <span class="_ _7"> </span>z </div><div class="t m0 xd h8 y63 ff2 fs3 fc2 sc0 ls0 ws0">tytułu <span class="_ _12"> </span>ich <span class="_ _12"> </span>wyceny <span class="_ _12"> </span>ujawniono<span class="_ _1"></span> <span class="_ _12"> </span>w <span class="_ _12"> </span>nocie <span class="_ _12"> </span>6 </div><div class="t m0 xd h8 y64 ff2 fs3 fc2 sc0 ls0 ws0">informacji <span class="_ _1c"> </span>dodatkowej<span class="_ _1"></span> <span class="_ _1c"> </span>do <span class="_ _1c"> </span>r<span class="_ _1"></span>ocznego </div><div class="t m0 xd h8 y65 ff2 fs3 fc2 sc0 ls0 ws0">skonsolidowanego spraw<span class="_ _1"></span>ozdania finan<span class="_ _1"></span>sowego. </div><div class="c x10 y58 wb ha"><div class="t m0 x7 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="_ _b"> </span>zidentyfikowan<span class="_ _1"></span>ej </div></div><div class="t m0 x10 h8 y66 ff2 fs3 fc2 sc0 ls0 ws0">kluczowej <span class="_ _9"> </span>sprawy <span class="_ _7"> </span>badania <span class="_ _9"></span>obejmowały <span class="_ _7"> </span>między </div><div class="t m0 x10 h8 y67 ff2 fs3 fc2 sc0 ls0 ws0">innymi: </div><div class="t m0 x11 h8 y68 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">Zro<span class="_ _4"></span>zumienie <span class="_ _1d"> </span>procedur<span class="_ _1"></span> <span class="_ _1d"> </span>kontroli </span></span></div><div class="t m0 x12 h8 y69 ff2 fs3 fc2 sc0 ls0 ws0">wewnętrznej w obszarze za<span class="_ _1"></span>pasów, </div><div class="t m0 x11 h8 y6a ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">Obserw<span class="_ _4"></span>ację inwen<span class="_ _1"></span>taryzacji, </span></span></div><div class="t m0 x11 h8 y6b ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">Analizę <span class="_ _16"> </span>różnic <span class="_ _16"> </span>pomiędzy <span class="_ _16"> </span>stanem <span class="_ _16"> </span>na </span></span></div><div class="t m0 x12 h8 y6c ff2 fs3 fc2 sc0 ls0 ws0">dzień <span class="_ _1e"> </span>bilansowy <span class="_ _1e"> </span>i <span class="_ _1e"> </span>na <span class="_ _1f"> </span>dzień </div><div class="t m0 x12 h8 y6d ff2 fs3 fc2 sc0 ls0 ws0">przeprowadzenia <span class="_ _4"></span>spisu <span class="_ _4"></span>z <span class="_ _4"></span>natury <span class="_ _4"></span>(test <span class="_ _4"></span>na </div><div class="t m0 x12 h8 y6e ff2 fs3 fc2 sc0 ls0 ws0">wybranej próbie),<span class="_ _1"></span> </div><div class="t m0 x11 h8 y6f ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">Analiza metod wyceny, </span></span></div><div class="t m0 x11 h8 y70 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">Tes<span class="_ _4"></span>ty <span class="_ _b"> </span>detaliczne <span class="_ _15"> </span>w <span class="_ _b"> </span>obs<span class="_ _4"></span>z<span class="_ _1"></span>arze <span class="_ _15"> </span>wyceny </span></span></div><div class="t m0 x12 h8 y71 ff2 fs3 fc2 sc0 ls0 ws0">(próbkowanie), </div><div class="t m0 x11 h8 y72 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">Analiza <span class="_ _20"> </span>odpisów <span class="_ _20"> </span>na <span class="_ _20"> </span>z<span class="_ _1"></span>apasy <span class="_ _20"> </span>z </span></span></div><div class="t m0 x12 h8 y73 ff2 fs3 fc2 sc0 ls0 ws0">uwzględnieniem <span class="_ _e"></span>poprawności <span class="_ _e"></span>k<span class="_ _4"></span>alkulacji </div><div class="t m0 x12 h8 y74 ff2 fs3 fc2 sc0 ls0 ws0">na dzień<span class="_ _1"></span> bilans<span class="_ _1"></span>owy oraz<span class="_ _1"></span> realizacji <span class="_ _2"></span>o<span class="_ _4"></span>dpisu<span class="_ _1"></span> </div><div class="t m0 x12 h8 y75 ff2 fs3 fc2 sc0 ls0 ws0">w trakcie roku, </div><div class="t m0 x13 h8 y76 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y77 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x0 h7 y49 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 y78 ff4 fs3 fc0 sc0 ls0 ws0">ﬁnansowe </div><div class="t m0 x0 h8 y79 ff2 fs3 fc2 sc0 ls0 ws0">Zarząd <span class="_ _e"></span>Jednostki <span class="_ _e"></span>dominują<span class="_ _1"></span>cej <span class="_ _e"></span>jest <span class="_ _e"></span>odpowiedzialn<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _e"></span>za<span class="_ _1"></span> <span class="_ _e"></span>sporządz<span class="_ _1"></span>enie <span class="_ _e"></span>sk<span class="_ _1"></span>onsolidow<span class="_ _2"></span>anego <span class="_ _9"></span>spr<span class="_ _2"></span>awoz<span class="_ _2"></span>dania </div><div class="t m0 x0 h8 y7a 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 y7b ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go <span class="_ _15"> </span>Grupy <span class="_ _15"> </span>zgodnie <span class="_ _15"> </span>z <span class="_ _b"> </span>M<span class="_ _4"></span>iędzynar<span class="_ _2"></span>o<span class="_ _4"></span>dowymi<span class="_ _1"></span> <span class="_ _15"> </span>Standardam<span class="_ _1"></span>i <span class="_ _15"> </span>Spraw<span class="_ _1"></span>o<span class="_ _1"></span>z<span class="_ _1"></span>daw<span class="_ _1"></span>czości<span class="_ _1"></span> <span class="_ _15"> </span>Finansowej </div><div class="t m0 x0 h8 y7c 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="_ _21"> </span>prz<span class="_ _1"></span>ez<span class="_ _1"></span> <span class="_ _21"> </span>Unię <span class="_ _21"> </span>Europejs<span class="_ _1"></span>ką, <span class="_ _21"> </span>przyjęty<span class="_ _1"></span>mi <span class="_ _21"> </span>zasadami <span class="_ _21"> </span>(polityką)<span class="_ _1"></span> <span class="_ _21"> </span>r<span class="_ _1"></span>achunk<span class="_ _1"></span>ow<span class="_ _1"></span>ości <span class="_ _21"> </span>oraz<span class="_ _2"></span>  </div><div class="t m0 x0 h8 y7d ff2 fs3 fc2 sc0 ls0 ws0">z <span class="_ _d"></span>obowiązującym<span class="_ _1"></span>i <span class="_ _d"></span>Grupę <span class="_ _d"></span>pr<span class="_ _1"></span>z<span class="_ _1"></span>episami <span class="_ _d"></span>pr<span class="_ _1"></span>awa<span class="_ _1"></span> <span class="_ _d"></span>i <span class="_ _d"></span>st<span class="_ _1"></span>atut<span class="_ _1"></span>em, <span class="_ _d"></span>a <span class="_ _d"></span>takż<span class="_ _2"></span>e <span class="_ _d"></span>za <span class="_ _d"></span>k<span class="_ _2"></span>ontrol<span class="_ _1"></span>ę <span class="_ _d"></span>wewnę<span class="_ _1"></span>trzną, <span class="_ _d"></span>którą <span class="_ _4"></span>Zarząd </div><div class="t m0 x0 h8 y7e ff2 fs3 fc2 sc0 ls0 ws0">Jednostki <span class="_ _16"> </span>dominującej <span class="_ _17"> </span>uznaje <span class="_ _17"> </span>z<span class="_ _1"></span>a<span class="_ _1"></span> <span class="_ _17"> </span>niezbędną,<span class="_ _1"></span> <span class="_ _17"> </span>ab<span class="_ _1"></span>y <span class="_ _17"> </span>umożliwić <span class="_ _16"> </span>sporządz<span class="_ _1"></span>enie <span class="_ _17"> </span>sk<span class="_ _2"></span>onsolidowane<span class="_ _1"></span>go </div><div class="t m0 x0 h8 y7f ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania <span class="_ _9"></span>ﬁnansowe<span class="_ _1"></span>go <span class="_ _9"></span>niez<span class="_ _1"></span>awier<span class="_ _2"></span>ającego <span class="_ _9"> </span>istotn<span class="_ _1"></span>ego <span class="_ _9"></span>znieksz<span class="_ _1"></span>tałcenia <span class="_ _e"></span>spowodo<span class="_ _1"></span>wanego<span class="_ _1"></span> <span class="_ _9"></span>oszustw<span class="_ _1"></span>em<span class="_ _1"></span> </div><div class="t m0 x0 h8 y80 ff2 fs3 fc2 sc0 ls0 ws0">lub błędem. </div><div class="t m0 x0 h8 y81 ff2 fs3 fc2 sc0 ls0 ws0">Sporządz<span class="_ _1"></span>ając <span class="_ _22"> </span>sk<span class="_ _2"></span>onsolidowan<span class="_ _1"></span>e <span class="_ _22"> </span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie <span class="_ _18"> </span>ﬁnansow<span class="_ _1"></span>e <span class="_ _18"> </span>Zarząd <span class="_ _22"> </span>Jednost<span class="_ _1"></span>ki <span class="_ _22"> </span>dominującej<span class="_ _1"></span> <span class="_ _22"> </span>jest </div><div class="t m0 x0 h8 y82 ff2 fs3 fc2 sc0 ls0 ws0">odpowiedzialn<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _9"> </span>za <span class="_ _9"> </span>ocenę <span class="_ _9"> </span>zdolności <span class="_ _7"> </span>Gr<span class="_ _1"></span>upy <span class="_ _7"> </span>d<span class="_ _1"></span>o <span class="_ _7"> </span>k<span class="_ _2"></span>ontynuo<span class="_ _1"></span>wania <span class="_ _9"></span>działalności, <span class="_ _9"> </span>ujawnienie, <span class="_ _9"> </span>jeżeli <span class="_ _9"></span>ma <span class="_ _9"> </span>to </div><div class="t m0 x0 h8 y83 ff2 fs3 fc2 sc0 ls0 ws0">zas<span class="_ _1"></span>toso<span class="_ _1"></span>wanie, <span class="_ _a"> </span>spra<span class="_ _1"></span>w <span class="_ _a"> </span>związ<span class="_ _1"></span>any<span class="_ _1"></span>ch <span class="_ _a"> </span>z <span class="_ _a"> </span>kont<span class="_ _2"></span>y<span class="_ _4"></span>nuacją <span class="_ _a"> </span>działalności <span class="_ _a"> </span>oraz <span class="_ _a"> </span>za <span class="_ _a"> </span>przyjęcie <span class="_ _a"> </span>zasad<span class="_ _1"></span>y <span class="_ _a"> </span>kon<span class="_ _1"></span>tynuacji<span class="_ _1"></span> </div><div class="t m0 x0 h8 y84 ff2 fs3 fc2 sc0 ls0 ws0">działalności <span class="_ _e"></span>jak<span class="_ _2"></span>o <span class="_ _9"></span>podsta<span class="_ _2"></span>wy <span class="_ _e"></span>rachunk<span class="_ _2"></span>owości, <span class="_ _e"></span>z <span class="_ _e"></span>wyjątkiem<span class="_ _1"></span> <span class="_ _e"></span>sytuacji <span class="_ _e"></span>kiedy <span class="_ _e"></span>Zarząd <span class="_ _e"></span>Jednostki <span class="_ _e"></span>domi<span class="_ _1"></span>nującej </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="" 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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. 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">albo <span class="_ _d"></span>zamier<span class="_ _1"></span>za <span class="_ _4"></span>dok<span class="_ _1"></span>onać <span class="_ _d"></span>likwidacji <span class="_ _d"></span>Grupy<span class="_ _11"></span>, <span class="_ _d"></span>albo <span class="_ _d"></span>zaniec<span class="_ _1"></span>hać <span class="_ _d"></span>prow<span class="_ _1"></span>adz<span class="_ _1"></span>enia <span class="_ _4"></span>działalności <span class="_ _d"></span>albo <span class="_ _d"></span>nie <span class="_ _d"></span>ma <span class="_ _4"></span>żadnej<span class="_ _1"></span> </div><div class="t m0 x0 h8 y10 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 y35 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 y36 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 y85 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="_ _11"></span>.  <span class="_ _6"></span>o <span class="_ _2"></span>rachunk<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="_ _11"></span>. p<span class="_ _1"></span>oz<span class="_ _1"></span>. <span class="_ _2"></span>120 <span class="_ _2"></span>z <span class="_ _1"></span>pó<span class="_ _1"></span>źn. <span class="_ _6"></span>zm. <span class="_ _1"></span>– <span class="_ _2"></span>„Us<span class="_ _1"></span>tawa<span class="_ _2"></span> </div><div class="t m0 x0 h8 y86 ff2 fs3 fc2 sc0 ls0 ws0">o <span class="_ _15"> </span>r<span class="_ _1"></span>achunk<span class="_ _1"></span>ow<span class="_ _2"></span>o<span class="_ _4"></span>ści”). <span class="_ _b"> </span>Członk<span class="_ _1"></span>owie <span class="_ _b"> </span>Rady <span class="_ _b"> </span>Nadzor<span class="_ _1"></span>cz<span class="_ _2"></span>ej <span class="_ _15"> </span>Jednostki <span class="_ _b"> </span>dominującej <span class="_ _b"> </span>są <span class="_ _b"> </span>odpowiedzialni <span class="_ _b"> </span>za<span class="_ _1"></span> </div><div class="t m0 x0 h8 y87 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 y88 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 y3b ff2 fs3 fc2 sc0 ls0 ws0">Naszymi celami <span class="_ _4"></span>są <span class="_ _d"></span>uz<span class="_ _1"></span>yskan<span class="_ _1"></span>ie <span class="_ _4"></span>racj<span class="_ _1"></span>onalnej <span class="_ _4"></span>pewności, c<span class="_ _4"></span>z<span class="_ _1"></span>y <span class="_ _4"></span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>ne <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 y3c ff2 fs3 fc2 sc0 ls0 ws0">całość <span class="_ _9"></span>nie <span class="_ _e"></span>za<span class="_ _1"></span>wiera <span class="_ _e"></span>ist<span class="_ _1"></span>otnego <span class="_ _e"></span>zniekszta<span class="_ _1"></span>łcenia <span class="_ _e"></span>spowod<span class="_ _1"></span>owanego <span class="_ _e"></span>oszus<span class="_ _1"></span>tw<span class="_ _1"></span>em <span class="_ _9"></span>lub <span class="_ _e"></span>błędem <span class="_ _9"></span>oraz <span class="_ _e"></span>wydanie<span class="_ _1"></span> </div><div class="t m0 x0 h8 y3d ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania <span class="_ _9"> </span>z <span class="_ _7"> </span>badania <span class="_ _7"> </span>za<span class="_ _1"></span>wierają<span class="_ _1"></span>cego <span class="_ _7"> </span>nas<span class="_ _1"></span>zą <span class="_ _7"> </span>opinię. <span class="_ _9"> </span>Racjonalna <span class="_ _7"> </span>pewność <span class="_ _9"> </span>jest <span class="_ _9"> </span>w<span class="_ _4"></span>ysokim <span class="_ _9"></span>poziomem<span class="_ _1"></span> </div><div class="t m0 x0 h8 y3e ff2 fs3 fc2 sc0 ls0 ws0">pewności, <span class="_ _e"></span>ale <span class="_ _e"></span>nie <span class="_ _9"></span>gw<span class="_ _1"></span>ar<span class="_ _1"></span>ant<span class="_ _1"></span>uje, <span class="_ _e"></span>że <span class="_ _e"></span>badanie <span class="_ _e"></span>prz<span class="_ _1"></span>eprowa<span class="_ _2"></span>dzone <span class="_ _e"></span>zgodnie <span class="_ _e"></span>z <span class="_ _e"></span>KSB <span class="_ _e"></span>za<span class="_ _1"></span>ws<span class="_ _1"></span>z<span class="_ _1"></span>e <span class="_ _e"></span>wykryje <span class="_ _9"></span>istniejąc<span class="_ _1"></span>e </div><div class="t m0 x0 h8 y3f 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 y40 ff2 fs3 fc2 sc0 ls0 ws0">istotne, <span class="_ _e"></span>jeż<span class="_ _2"></span>eli <span class="_ _9"></span>możn<span class="_ _1"></span>a <span class="_ _e"></span>racjonaln<span class="_ _1"></span>ie <span class="_ _9"></span>ocz<span class="_ _2"></span>ek<span class="_ _4"></span>iw<span class="_ _1"></span>ać, <span class="_ _e"></span>że<span class="_ _1"></span> <span class="_ _e"></span>pojedynczo <span class="_ _e"></span>lub <span class="_ _e"></span>łącznie <span class="_ _9"></span>m<span class="_ _1"></span>ogłyby <span class="_ _e"></span>wpłynąć <span class="_ _e"></span>na <span class="_ _9"></span>decyzj<span class="_ _1"></span>e </div><div class="t m0 x0 h8 y89 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 y42 ff2 fs3 fc2 sc0 ls0 ws0">Zakres <span class="_ _9"></span>badania <span class="_ _9"></span>nie <span class="_ _e"></span>obejmuje <span class="_ _9"></span>zapewnienia<span class="_ _1"></span> <span class="_ _9"></span>co <span class="_ _9"></span>do <span class="_ _9"></span>przys<span class="_ _1"></span>złej <span class="_ _9"></span>rent<span class="_ _1"></span>own<span class="_ _1"></span>ości <span class="_ _9"></span>Grupy <span class="_ _9"></span>ani <span class="_ _9"></span>ef<span class="_ _1"></span>ektywności <span class="_ _9"></span>lub<span class="_ _1"></span> </div><div class="t m0 x0 h8 y43 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 y8a ff2 fs3 fc2 sc0 ls0 ws0">Podc<span class="_ _1"></span>zas <span class="_ _d"></span>badania <span class="_ _e"></span>zgodneg<span class="_ _1"></span>o <span class="_ _e"></span>z <span class="_ _d"></span>KSB <span class="_ _e"></span>sto<span class="_ _1"></span>sujemy <span class="_ _d"></span>zaw<span class="_ _1"></span>odowy <span class="_ _e"></span>osąd <span class="_ _e"></span>i <span class="_ _d"></span>zachowujem<span class="_ _2"></span>y <span class="_ _9"></span>za<span class="_ _2"></span>wodowy <span class="_ _e"></span>scepty<span class="_ _1"></span>cyzm, <span class="_ _1"></span> </div><div class="t m0 x0 h8 y8b ff2 fs3 fc2 sc0 ls0 ws0">a takż<span class="_ _1"></span>e: </div><div class="t m0 x4 h8 y8c 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="_ _d"></span>i <span class="_ _9"></span>oceniam<span class="_ _2"></span>y <span class="_ _e"></span>r<span class="_ _4"></span>yz<span class="_ _2"></span>y<span class="_ _4"></span>ka<span class="_ _1"></span> <span class="_ _e"></span>istotn<span class="_ _1"></span>ego <span class="_ _e"></span>znieksz<span class="_ _1"></span>ta<span class="_ _1"></span>łcenia <span class="_ _e"></span>sk<span class="_ _2"></span>onsolidowaneg<span class="_ _1"></span>o <span class="_ _e"></span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dania<span class="_ _4"></span> </span></span></div><div class="t m0 x5 h8 y8d ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go <span class="_ _b"> </span>spowodow<span class="_ _1"></span>anego <span class="_ _5"> </span>oszustw<span class="_ _1"></span>em <span class="_ _b"> </span>lub <span class="_ _b"> </span>błędem, <span class="_ _5"> </span>projektujem<span class="_ _1"></span>y <span class="_ _b"> </span>i prze<span class="_ _1"></span>prowa<span class="_ _1"></span>dza<span class="_ _1"></span>m<span class="_ _1"></span>y </div><div class="t m0 x5 h8 y8e ff2 fs3 fc2 sc0 ls0 ws0">procedu<span class="_ _1"></span>ry <span class="_ _15"> </span>badania <span class="_ _15"> </span>odpowiadające <span class="_ _b"> </span>tym <span class="_ _15"> </span>ryzyk<span class="_ _2"></span>o<span class="_ _4"></span>m <span class="_ _b"> </span>i uzys<span class="_ _1"></span>kujem<span class="_ _1"></span>y <span class="_ _15"> </span>dow<span class="_ _1"></span>ody <span class="_ _15"> </span>badania, <span class="_ _b"> </span>które </div><div class="t m0 x5 h8 y8f 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 y90 ff2 fs3 fc2 sc0 ls0 ws0">istotneg<span class="_ _1"></span>o <span class="_ _8"> </span>zniekszta<span class="_ _1"></span>łcenia <span class="_ _8"> </span>wynikająceg<span class="_ _1"></span>o <span class="_ _5"> </span>z <span class="_ _8"> </span>oszus<span class="_ _1"></span>twa <span class="_ _8"> </span>jest <span class="_ _8"> </span>większ<span class="_ _2"></span>e <span class="_ _5"> </span>niż <span class="_ _5"> </span>t<span class="_ _1"></span>ego <span class="_ _8"> </span>wynikającego <span class="_ _1"></span> </div><div class="t m0 x5 h8 y91 ff2 fs3 fc2 sc0 ls0 ws0">z <span class="_ _15"> </span>błędu, <span class="_ _15"> </span>ponieważ <span class="_ _b"> </span>oszus<span class="_ _1"></span>two <span class="_ _b"> </span>moż<span class="_ _1"></span>e <span class="_ _15"> </span>dotyc<span class="_ _1"></span>zy<span class="_ _1"></span>ć <span class="_ _15"> </span>zmowy<span class="_ _6"></span>, <span class="_ _15"> </span>fałsz<span class="_ _2"></span>erstwa,<span class="_ _1"></span> <span class="_ _b"> </span>c<span class="_ _4"></span>elowy<span class="_ _1"></span>ch <span class="_ _b"> </span>pominięć, </div><div class="t m0 x5 h8 y92 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 y93 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 y94 ff2 fs3 fc2 sc0 ls0 ws0">procedu<span class="_ _1"></span>r <span class="_ _d"></span>badania, <span class="_ _4"></span>któr<span class="_ _1"></span>e <span class="_ _d"></span>są <span class="_ _4"></span>odpowiednie <span class="_ _4"></span>w <span class="_ _d"></span>dany<span class="_ _1"></span>ch <span class="_ _4"></span>ok<span class="_ _1"></span>olicznościach, <span class="_ _4"></span>ale <span class="_ _d"></span>nie <span class="_ _4"></span>w <span class="_ _d"></span>celu <span class="_ _4"></span>wyrażen<span class="_ _1"></span>ia </div><div class="t m0 x5 h8 y95 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 y96 ff5 fs3 fc0 sc0 ls0 ws0"><span class="ff3"> <span class="_ _c"> </span><span class="ff2 fc2">oceniamy <span class="_ _10"> </span>odpowiedniość <span class="_ _10"> </span>zast<span class="_ _2"></span>o<span class="_ _4"></span>sow<span class="_ _2"></span>anych <span class="_ _10"> </span>zasad <span class="_ _10"> </span>(polityki) <span class="_ _8"> </span>ra<span class="_ _1"></span>chunk<span class="_ _2"></span>owości <span class="_ _10"> </span>oraz <span class="_ _10"> </span>zasadność </span></span></div><div class="t m0 x5 h8 y97 ff2 fs3 fc2 sc0 ls0 ws0">sz<span class="_ _1"></span>acunk<span class="_ _2"></span>ów <span class="_ _8"> </span>księgowych <span class="_ _10"> </span>or<span class="_ _1"></span>az <span class="_ _8"> </span>powiązan<span class="_ _1"></span>y<span class="_ _1"></span>ch <span class="_ _8"> </span>ujawnień <span class="_ _10"> </span>dokona<span class="_ _1"></span>ny<span class="_ _1"></span>ch <span class="_ _8"> </span>prz<span class="_ _1"></span>ez<span class="_ _1"></span> <span class="_ _8"> </span>Zarząd <span class="_ _8"> </span>Jednostki<span class="_ _1"></span> </div><div class="t m0 x5 h8 y98 ff2 fs3 fc2 sc0 ls0 ws0">dominującej; </div><div class="t m0 x4 h8 y99 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="_ _17"> </span>wniosek<span class="_ _1"></span> <span class="_ _21"> </span>na <span class="_ _17"> </span>tema<span class="_ _1"></span>t <span class="_ _17"> </span>odpowiedniości <span class="_ _17"> </span>zas<span class="_ _1"></span>toso<span class="_ _1"></span>wania <span class="_ _17"> </span>prz<span class="_ _1"></span>ez<span class="_ _1"></span> <span class="_ _17"> </span>Zarząd <span class="_ _17"> </span>Jednostki </span></span></div><div class="t m0 x5 h8 y9a 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 y9b ff2 fs3 fc2 sc0 ls0 ws0">uzysk<span class="_ _1"></span>an<span class="_ _1"></span>ych<span class="_ _1"></span> <span class="_ _e"></span>dowodó<span class="_ _1"></span>w <span class="_ _e"></span>badania, <span class="_ _e"></span>czy <span class="_ _e"></span>istnieje <span class="_ _e"></span>is<span class="_ _1"></span>totna <span class="_ _e"></span>ni<span class="_ _1"></span>epewność <span class="_ _e"></span>związ<span class="_ _1"></span>ana <span class="_ _e"></span>z<span class="_ _2"></span>e <span class="_ _9"></span>z<span class="_ _1"></span>darz<span class="_ _2"></span>eniami <span class="_ _e"></span>lub </div><div class="t m0 x5 h8 y9c ff2 fs3 fc2 sc0 ls0 ws0">warunk<span class="_ _1"></span>ami, <span class="_ _7"> </span>któr<span class="_ _1"></span>a <span class="_ _7"> </span>moż<span class="_ _1"></span>e <span class="_ _7"> </span>poddawać <span class="_ _7"> </span>w <span class="_ _0"> </span>znaczącą <span class="_ _7"> </span>wąt<span class="_ _1"></span>pliwość <span class="_ _7"> </span>zd<span class="_ _1"></span>olność <span class="_ _7"> </span>Grupy <span class="_ _0"> </span>do <span class="_ _7"> </span>k<span class="_ _1"></span>ontynuacji<span class="_ _1"></span> </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="" 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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. 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 x5 h8 yf 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 y10 ff2 fs3 fc2 sc0 ls0 ws0">nas <span class="_ _e"></span>zwr<span class="_ _1"></span>ócenie <span class="_ _e"></span>uwagi <span class="_ _d"></span>w<span class="_ _4"></span> <span class="_ _e"></span>nas<span class="_ _1"></span>zym <span class="_ _e"></span>spra<span class="_ _2"></span>woz<span class="_ _1"></span>daniu <span class="_ _e"></span>biegłe<span class="_ _1"></span>go <span class="_ _e"></span>rewiden<span class="_ _1"></span>ta <span class="_ _d"></span>na <span class="_ _9"></span>po<span class="_ _1"></span>wiązan<span class="_ _1"></span>e <span class="_ _e"></span>ujawnienia  </div><div class="t m0 x5 h8 y11 ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _d"></span>sk<span class="_ _2"></span>o<span class="_ _4"></span>nsolidow<span class="_ _2"></span>anym <span class="_ _d"></span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>daniu <span class="_ _d"></span>ﬁnansowym <span class="_ _d"></span>lub, <span class="_ _d"></span>je<span class="_ _1"></span>ż<span class="_ _1"></span>eli <span class="_ _d"></span>takie <span class="_ _d"></span>uja<span class="_ _1"></span>wnienia <span class="_ _4"></span>są <span class="_ _e"></span>ni<span class="_ _1"></span>eadekwa<span class="_ _1"></span>tne, </div><div class="t m0 x5 h8 y12 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 y13 ff2 fs3 fc2 sc0 ls0 ws0">sporządz<span class="_ _1"></span>enia <span class="_ _19"> </span>nasz<span class="_ _2"></span>ego <span class="_ _19"> </span>spra<span class="_ _1"></span>wo<span class="_ _2"></span>zdania <span class="_ _19"> </span>biegłego <span class="_ _19"> </span>re<span class="_ _1"></span>widenta<span class="_ _1"></span>, <span class="_ _19"> </span>jednakż<span class="_ _1"></span>e <span class="_ _19"> </span>przy<span class="_ _1"></span>szłe<span class="_ _1"></span> <span class="_ _19"> </span>z<span class="_ _1"></span>darz<span class="_ _1"></span>enia <span class="_ _19"> </span>lub </div><div class="t m0 x5 h8 y14 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 y9d 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="_ _16"> </span>ogólną <span class="_ _16"> </span>prez<span class="_ _2"></span>entację, <span class="_ _16"> </span>struk<span class="_ _1"></span>turę <span class="_ _16"> </span>i <span class="_ _16"> </span>zawart<span class="_ _1"></span>ość <span class="_ _16"> </span>sk<span class="_ _1"></span>onsolidowa<span class="_ _1"></span>nego <span class="_ _16"> </span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania </span></span></div><div class="t m0 x5 h8 y9e ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go,<span class="_ _1"></span> <span class="_ _17"> </span>w <span class="_ _21"> </span>tym <span class="_ _17"> </span>ujawnienia, <span class="_ _17"> </span>oraz<span class="_ _1"></span> <span class="_ _17"> </span>czy <span class="_ _21"> </span>sk<span class="_ _2"></span>onsolidowane<span class="_ _1"></span> <span class="_ _21"> </span>spr<span class="_ _2"></span>awoz<span class="_ _2"></span>danie <span class="_ _17"> </span>ﬁ<span class="_ _4"></span>nansow<span class="_ _1"></span>e </div><div class="t m0 x5 h8 y9f 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 ya0 ff2 fs3 fc2 sc0 ls0 ws0">prez<span class="_ _2"></span>entację;<span class="_ _1"></span> </div><div class="t m0 x4 h8 ya1 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 ya2 ff2 fs3 fc2 sc0 ls0 ws0">jednost<span class="_ _1"></span>ek <span class="_ _d"></span>lub <span class="_ _e"></span>działalności <span class="_ _d"></span>gospodar<span class="_ _1"></span>czy<span class="_ _1"></span>ch <span class="_ _d"></span>wewnątrz <span class="_ _4"></span>Grupy<span class="_ _4"></span> <span class="_ _d"></span>w <span class="_ _d"></span>ce<span class="_ _4"></span>lu<span class="_ _1"></span> <span class="_ _e"></span>wyr<span class="_ _1"></span>aż<span class="_ _1"></span>enia <span class="_ _d"></span>opinii <span class="_ _d"></span>na <span class="_ _e"></span>tema<span class="_ _1"></span>t<span class="_ _1"></span> </div><div class="t m0 x5 h8 ya3 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 ya4 ff2 fs3 fc2 sc0 ls0 ws0">i <span class="_ _7"> </span>prz<span class="_ _1"></span>epro<span class="_ _1"></span>wadz<span class="_ _2"></span>enie <span class="_ _0"> </span>badani<span class="_ _1"></span>a <span class="_ _7"> </span>Grupy <span class="_ _9"> </span>i <span class="_ _7"> </span>poz<span class="_ _1"></span>ost<span class="_ _1"></span>ajem<span class="_ _1"></span>y <span class="_ _7"> </span>wyłącznie <span class="_ _7"> </span>odpowiedz<span class="_ _1"></span>ialni <span class="_ _7"> </span>za <span class="_ _9"></span>naszą <span class="_ _7"> </span>opinię <span class="_ _1"></span> </div><div class="t m0 x5 h8 ya5 ff2 fs3 fc2 sc0 ls0 ws0">z badania. </div><div class="t m0 x5 h8 ya6 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 ya7 ff2 fs3 fc2 sc0 ls0 ws0">Prz<span class="_ _1"></span>ekazu<span class="_ _1"></span>jem<span class="_ _1"></span>y <span class="_ _7"> </span>Radzie <span class="_ _7"> </span>Nadz<span class="_ _1"></span>orcz<span class="_ _2"></span>ej <span class="_ _0"> </span>Jedn<span class="_ _1"></span>ostki <span class="_ _7"> </span>dominującej <span class="_ _7"> </span>in<span class="_ _1"></span>forma<span class="_ _1"></span>cje <span class="_ _7"> </span>o, <span class="_ _9"> </span>mi<span class="_ _4"></span>ęd<span class="_ _1"></span>zy <span class="_ _7"> </span>inn<span class="_ _1"></span>ymi, <span class="_ _7"> </span>planowa<span class="_ _1"></span>n<span class="_ _1"></span>ym </div><div class="t m0 x0 h8 ya8 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="_ _7"> </span>oraz <span class="_ _0"> </span>znaczący<span class="_ _2"></span>ch  ust<span class="_ _2"></span>al<span class="_ _4"></span>eniach <span class="_ _0"> </span>badan<span class="_ _1"></span>ia, <span class="_ _0"> </span>w <span class="_ _0"> </span>tym <span class="_ _0"> </span>ws<span class="_ _1"></span>z<span class="_ _1"></span>elkich </div><div class="t m0 x0 h8 ya9 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 yaa ff2 fs3 fc2 sc0 ls0 ws0">Składamy <span class="_ _7"> </span>R<span class="_ _4"></span>adzie <span class="_ _0"> </span>Nadz<span class="_ _2"></span>orcz<span class="_ _1"></span>ej <span class="_ _0"> </span>Jednostki <span class="_ _0"> </span>dominu<span class="_ _1"></span>jącej  oświad<span class="_ _1"></span>cz<span class="_ _1"></span>enie, <span class="_ _0"> </span>że <span class="_ _0"> </span>prz<span class="_ _1"></span>es<span class="_ _1"></span>trz<span class="_ _1"></span>eg<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 </div><div class="t m0 x0 h8 yab ff2 fs3 fc2 sc0 ls0 ws0">wymogów <span class="_ _19"> </span>etyczn<span class="_ _2"></span>ych <span class="_ _19"> </span>dotyczący<span class="_ _2"></span>c<span class="_ _4"></span>h <span class="_ _19"> </span>niez<span class="_ _1"></span>ależności<span class="_ _1"></span> <span class="_ _19"> </span>oraz, <span class="_ _a"> </span>że <span class="_ _19"> </span>będziemy <span class="_ _19"> </span>inf<span class="_ _1"></span>ormo<span class="_ _1"></span>wać <span class="_ _19"> </span>ich <span class="_ _19"> </span>o <span class="_ _f"> </span>ws<span class="_ _1"></span>zys<span class="_ _1"></span>tkich </div><div class="t m0 x0 h8 yac ff2 fs3 fc2 sc0 ls0 ws0">powiązan<span class="_ _1"></span>iach <span class="_ _4"></span>i <span class="_ _d"></span>inny<span class="_ _2"></span>c<span class="_ _4"></span>h <span class="_ _4"></span>spra<span class="_ _1"></span>wach, <span class="_ _4"></span>któr<span class="_ _1"></span>e <span class="_ _4"></span>mogłyby <span class="_ _4"></span>być <span class="_ _4"></span>racjonalnie <span class="_ _4"></span>uznane <span class="_ _d"></span>z<span class="_ _1"></span>a <span class="_ _4"></span>stano<span class="_ _1"></span>wiące <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 yad 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 yae 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="_ _d"></span>prz<span class="_ _2"></span>ekazywa<span class="_ _1"></span>ny<span class="_ _1"></span>ch <span class="_ _4"></span>Radzie <span class="_ _4"></span>Nadz<span class="_ _1"></span>orczej <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="_ _11"></span>, <span class="_ _d"></span>któ<span class="_ _1"></span>re<span class="_ _1"></span> </div><div class="t m0 x0 h8 y90 ff2 fs3 fc2 sc0 ls0 ws0">były <span class="_ _e"></span>najbard<span class="_ _1"></span>ziej <span class="_ _d"></span>znaczące <span class="_ _e"></span>podczas <span class="_ _d"></span>badania <span class="_ _e"></span>sk<span class="_ _2"></span>onsolidowanego <span class="_ _d"></span>spraw<span class="_ _1"></span>oz<span class="_ _2"></span>dania <span class="_ _e"></span>ﬁnansoweg<span class="_ _1"></span>o <span class="_ _e"></span>z<span class="_ _1"></span>a <span class="_ _e"></span>bieżąc<span class="_ _2"></span>y </div><div class="t m0 x0 h8 y91 ff2 fs3 fc2 sc0 ls0 ws0">okres  spra<span class="_ _1"></span>woz<span class="_ _2"></span>dawczy  i <span class="_ _a"> </span>dlate<span class="_ _1"></span>go  uznaliśmy  je <span class="_ _a"> </span>za  kluczo<span class="_ _1"></span>we  sprawy  badania. <span class="_ _a"> </span>Opisujem<span class="_ _1"></span>y  te <span class="_ _a"> </span>spra<span class="_ _1"></span>wy <span class="_ _1"></span> </div><div class="t m0 x0 h8 yaf ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _f"> </span>nasz<span class="_ _1"></span>ym <span class="_ _19"> </span>s<span class="_ _4"></span>pr<span class="_ _2"></span>awoz<span class="_ _2"></span>daniu <span class="_ _19"> </span>biegłe<span class="_ _4"></span>go <span class="_ _19"> </span>re<span class="_ _1"></span>widenta, <span class="_ _19"> </span>ch<span class="_ _1"></span>yba <span class="_ _19"> </span>że <span class="_ _19"> </span>przep<span class="_ _1"></span>isy <span class="_ _19"> </span>pra<span class="_ _1"></span>wa<span class="_ _1"></span> <span class="_ _19"> </span>lub <span class="_ _f"> </span>regulacje <span class="_ _19"> </span>zabr<span class="_ _1"></span>aniają<span class="_ _1"></span> </div><div class="t m0 x0 h8 yb0 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 yb1 ff2 fs3 fc2 sc0 ls0 ws0">być <span class="_ _b"> </span>przedsta<span class="_ _2"></span>w<span class="_ _4"></span>iona <span class="_ _15"> </span>w <span class="_ _15"> </span>naszym <span class="_ _b"> </span>sprawo<span class="_ _1"></span>z<span class="_ _1"></span>daniu, <span class="_ _b"> </span>ponieważ <span class="_ _b"> </span>można <span class="_ _15"> </span>byłoby <span class="_ _23"> </span>ra<span class="_ _2"></span>c<span class="_ _4"></span>jonalnie <span class="_ _15"> </span>ocz<span class="_ _1"></span>ekiw<span class="_ _1"></span>ać, </div><div class="t m0 x0 h8 yb2 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 yb3 ff4 fs3 fc0 sc0 ls0 ws0"> <span class="_ _1a"> </span> </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. 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">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 yb4 ff4 fs3 fc2 sc0 ls0 ws0">Inne informacje<span class="_ _1"></span> </div><div class="t m0 x0 h8 yb5 ff2 fs3 fc2 sc0 ls0 ws0">Na <span class="_ _19"> </span>Inne <span class="_ _f"> </span>inf<span class="_ _1"></span>ormacje <span class="_ _19"> </span>składa <span class="_ _19"> </span>się <span class="_ _f"> </span>Spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _2"></span>danie <span class="_ _f"> </span>z <span class="_ _f"> </span>działalności <span class="_ _19"> </span>Grupy <span class="_ _19"> </span>za <span class="_ _19"> </span>rok <span class="_ _19"> </span>obroto<span class="_ _1"></span>wy <span class="_ _19"> </span>zak<span class="_ _2"></span>ończon<span class="_ _2"></span>y  </div><div class="t m0 x0 h8 yb6 ff2 fs3 fc2 sc0 ls0 ws0">31 <span class="_ _e"></span>grudnia <span class="_ _9"></span>2024 <span class="_ _e"></span>r<span class="_ _11"></span>. <span class="_ _9"></span>(„Spr<span class="_ _2"></span>awoz<span class="_ _2"></span>danie <span class="_ _9"></span>z <span class="_ _e"></span>działalności <span class="_ _e"></span>Grupy<span class="_ _4"></span>”) <span class="_ _e"></span>wraz <span class="_ _e"></span>z <span class="_ _9"></span>oświadcz<span class="_ _2"></span>eniem <span class="_ _e"></span>o<span class="_ _4"></span> <span class="_ _e"></span>stosowa<span class="_ _1"></span>niu <span class="_ _e"></span>ładu </div><div class="t m0 x0 h8 y37 ff2 fs3 fc2 sc0 ls0 ws0">k<span class="_ _1"></span>orpor<span class="_ _1"></span>acyjnego<span class="_ _2"></span>, <span class="_ _7"> </span>które <span class="_ _9"> </span>są <span class="_ _7"> </span>wyodr<span class="_ _1"></span>ębnion<span class="_ _1"></span>ymi <span class="_ _7"> </span> <span class="_ _7"> </span>cz<span class="_ _2"></span>ęściami <span class="_ _7"> </span>tego <span class="_ _7"> </span>Spr<span class="_ _2"></span>awoz<span class="_ _2"></span>dania <span class="_ _7"> </span>z <span class="_ _7"> </span>działalności <span class="_ _7"> </span>Grup<span class="_ _1"></span>y <span class="_ _7"> </span>oraz<span class="_ _2"></span> </div><div class="t m0 x0 h8 yb7 ff2 fs3 fc2 sc0 ls0 ws0">Raport <span class="_ _19"> </span>Roczn<span class="_ _2"></span>y</div><div class="t m0 x14 hb y5a ff2 fs4 fc2 sc0 ls0 ws0"> </div><div class="t m0 x15 h8 yb7 ff2 fs3 fc2 sc0 ls0 ws0">z<span class="_ _1"></span>a <span class="_ _19"> </span>rok <span class="_ _19"> </span>obroto<span class="_ _1"></span>wy <span class="_ _19"> </span>zak<span class="_ _2"></span>ończo<span class="_ _1"></span>ny <span class="_ _a"> </span>31 grudnia <span class="_ _19"> </span>20<span class="_ _4"></span>24 <span class="_ _19"> </span>r<span class="_ _11"></span>. <span class="_ _19"> </span>(<span class="_ _4"></span>„Rapor<span class="_ _1"></span>t <span class="_ _19"> </span>roczny”) <span class="_ _19"> </span>(raz<span class="_ _2"></span>em <span class="_ _f"> </span>„Inne </div><div class="t m0 x0 h8 yb8 ff2 fs3 fc2 sc0 ls0 ws0">inf<span class="_ _1"></span>ormacje”).  </div><div class="t m0 x0 h7 y3a 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 yb9 ff2 fs3 fc2 sc0 ls0 ws0">Zarząd <span class="_ _b"> </span>Jednos<span class="_ _1"></span>tki <span class="_ _b"> </span>dominującej <span class="_ _5"> </span>jest <span class="_ _5"> </span>odpowiedzialny <span class="_ _5"> </span>za <span class="_ _5"> </span>sporządzenie<span class="_ _1"></span> <span class="_ _b"> </span>Inny<span class="_ _1"></span>ch <span class="_ _5"> </span>informacji <span class="_ _5"> </span>zgodnie </div><div class="t m0 x0 h8 yba 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 ybb 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 ybc ff2 fs3 fc2 sc0 ls0 ws0">do <span class="_ _e"></span>z<span class="_ _1"></span>apewnienia, <span class="_ _d"></span>aby <span class="_ _e"></span>Spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie <span class="_ _e"></span>z <span class="_ _d"></span>działalności <span class="_ _e"></span>Gru<span class="_ _1"></span>py <span class="_ _d"></span>w<span class="_ _4"></span>raz<span class="_ _1"></span> <span class="_ _e"></span>z<span class="_ _1"></span> <span class="_ _e"></span>wyodr<span class="_ _1"></span>ębnion<span class="_ _2"></span>ymi <span class="_ _e"></span>częściami <span class="_ _d"></span>spełniało </div><div class="t m0 x0 h8 ybd 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 ybe 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 ybf 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 yc0 ff2 fs3 fc2 sc0 ls0 ws0">W związku<span class="_ _1"></span> <span class="_ _10"> </span>z <span class="_ _19"> </span>badaniem <span class="_ _10"> </span>sk<span class="_ _1"></span>onsolid<span class="_ _1"></span>owanego<span class="_ _1"></span> <span class="_ _f"> </span>spraw<span class="_ _1"></span>oz<span class="_ _2"></span>dania <span class="_ _f"> </span>ﬁ<span class="_ _4"></span>nansowe<span class="_ _1"></span>go <span class="_ _f"> </span>nasz<span class="_ _1"></span>ym <span class="_ _f"> </span>obowiązkiem <span class="_ _f"> </span>jest </div><div class="t m0 x0 h8 yc1 ff2 fs3 fc2 sc0 ls0 ws0">zapo<span class="_ _2"></span>znanie <span class="_ _9"></span>się <span class="_ _e"></span>z <span class="_ _e"></span>Innym<span class="_ _1"></span>i <span class="_ _e"></span>inf<span class="_ _2"></span>o<span class="_ _4"></span>rmacjami, <span class="_ _e"></span>i <span class="_ _e"></span>czyniąc <span class="_ _d"></span>to, <span class="_ _e"></span>r<span class="_ _1"></span>ozp<span class="_ _1"></span>atrz<span class="_ _2"></span>enie, <span class="_ _9"></span>czy <span class="_ _e"></span>Inne <span class="_ _e"></span>inf<span class="_ _2"></span>ormacje <span class="_ _e"></span>nie <span class="_ _e"></span>są <span class="_ _9"></span>ist<span class="_ _1"></span>otnie </div><div class="t m0 x0 h8 yc2 ff2 fs3 fc2 sc0 ls0 ws0">niespójne <span class="_ _19"> </span>z<span class="_ _1"></span>e <span class="_ _a"> </span>sk<span class="_ _1"></span>onsolidow<span class="_ _1"></span>anym<span class="_ _2"></span> <span class="_ _19"> </span>s<span class="_ _4"></span>pr<span class="_ _2"></span>awoz<span class="_ _2"></span>daniem <span class="_ _19"> </span>ﬁnansowym <span class="_ _19"> </span>lub <span class="_ _a"> </span>naszą <span class="_ _a"> </span>w<span class="_ _4"></span>i<span class="_ _1"></span>edzą <span class="_ _19"> </span>uzys<span class="_ _1"></span>kan<span class="_ _1"></span>ą <span class="_ _19"> </span>podczas<span class="_ _2"></span> </div><div class="t m0 x0 h8 yc3 ff2 fs3 fc2 sc0 ls0 ws0">badania, <span class="_ _e"></span>lub <span class="_ _e"></span>w<span class="_ _4"></span> <span class="_ _e"></span>inny <span class="_ _e"></span>sposób <span class="_ _e"></span>wydają <span class="_ _e"></span>się <span class="_ _9"></span>is<span class="_ _1"></span>totnie <span class="_ _e"></span>znieks<span class="_ _1"></span>ztałc<span class="_ _1"></span>one. <span class="_ _e"></span>Jeśli <span class="_ _9"></span>na <span class="_ _e"></span>podsta<span class="_ _1"></span>wie <span class="_ _e"></span>wyk<span class="_ _1"></span>onanej <span class="_ _9"></span>pr<span class="_ _1"></span>a<span class="_ _1"></span>cy </div><div class="t m0 x0 h8 yc4 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 yc5 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 yc6 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 yc7 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="_ _11"></span>o<span class="_ _4"></span>pinii, </div><div class="t m0 x0 h8 yc8 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 yc9 ff2 fs3 fc2 sc0 ls0 ws0">ro<span class="_ _1"></span>zw<span class="_ _1"></span>oju, <span class="_ _7"> </span>z<span class="_ _1"></span>os<span class="_ _1"></span>tało <span class="_ _9"> </span>sporządzone <span class="_ _9"></span>zgodnie <span class="_ _9"> </span>z <span class="_ _7"> </span>przep<span class="_ _1"></span>isami <span class="_ _9"></span>o<span class="_ _4"></span>r<span class="_ _1"></span>az <span class="_ _9"> </span>czy <span class="_ _7"> </span>jest <span class="_ _9"> </span>zgodne <span class="_ _7"> </span>z inf<span class="_ _2"></span>ormacjami <span class="_ _7"> </span>z<span class="_ _1"></span>awart<span class="_ _1"></span>ymi </div><div class="t m0 x0 h8 yca 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="_ _e"></span>spr<span class="_ _2"></span>awoz<span class="_ _2"></span>daniu <span class="_ _e"></span>ﬁnansowym. <span class="_ _d"></span>Ponadt<span class="_ _1"></span>o <span class="_ _d"></span>je<span class="_ _4"></span>st<span class="_ _1"></span>eśm<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _e"></span>z<span class="_ _2"></span>obowiązani <span class="_ _d"></span>do <span class="_ _e"></span>wydania <span class="_ _d"></span>opinii, <span class="_ _d"></span>c<span class="_ _4"></span>zy<span class="_ _1"></span> </div><div class="t m0 x0 h8 ycb 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 ycc ff2 fs3 fc2 sc0 ls0 ws0">Spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie <span class="_ _19"> </span>z <span class="_ _f"> </span>działalności <span class="_ _19"> </span>Grupy <span class="_ _19"> </span>uzysk<span class="_ _1"></span>aliśm<span class="_ _1"></span>y <span class="_ _19"> </span>przed<span class="_ _1"></span> <span class="_ _19"> </span>datą <span class="_ _19"> </span>niniejsz<span class="_ _1"></span>ego <span class="_ _19"> </span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dania <span class="_ _19"> </span>z <span class="_ _19"> </span>badania, </div><div class="t m0 x0 h8 ycd 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 yce ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _b"> </span>Raporcie <span class="_ _5"> </span>Roczn<span class="_ _1"></span>ym, <span class="_ _b"> </span>jes<span class="_ _1"></span>teśm<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _b"> </span>z<span class="_ _2"></span>obowiązani <span class="_ _b"> </span>poin<span class="_ _1"></span>f<span class="_ _1"></span>ormować <span class="_ _5"> </span>o <span class="_ _b"> </span>tym <span class="_ _b"> </span>Radę <span class="_ _b"> </span>Nadz<span class="_ _2"></span>o<span class="_ _4"></span>rczą <span class="_ _5"> </span>Jednostki </div><div class="t m0 x0 h8 ycf ff2 fs3 fc2 sc0 ls0 ws0">dominującej. </div><div class="t m0 x0 h7 yd0 ff4 fs3 fc2 sc0 ls0 ws0"> <span class="_ _1a"> </span> </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. 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 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 yb4 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="_ _11"></span>, n<span class="_ _1"></span>asz<span class="_ _1"></span>ym <span class="_ _2"></span>zdan<span class="_ _1"></span>iem, <span class="_ _2"></span>Spraw<span class="_ _1"></span>o<span class="_ _1"></span>z<span class="_ _1"></span>danie <span class="_ _1"></span>z działaln<span class="_ _1"></span>ości <span class="_ _1"></span>Grup<span class="_ _1"></span>y: <span class="_ _1"></span>  </div><div class="t m0 x4 h8 yd1 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="_ _d"></span>sporządz<span class="_ _1"></span>one <span class="_ _e"></span>zgodn<span class="_ _1"></span>ie <span class="_ _e"></span>z <span class="_ _e"></span>wymogami <span class="_ _d"></span>art<span class="_ _4"></span>. <span class="_ _d"></span>49 <span class="_ _e"></span>Ustawy <span class="_ _e"></span>o <span class="_ _e"></span>r<span class="_ _1"></span>achunk<span class="_ _2"></span>owości <span class="_ _e"></span>or<span class="_ _1"></span>az <span class="_ _e"></span>par<span class="_ _2"></span>agraf<span class="_ _1"></span>em </span></span></div><div class="t m0 x5 h8 yd2 ff2 fs3 fc2 sc0 ls0 ws0">70 Ro<span class="_ _1"></span>zporząd<span class="_ _1"></span>z<span class="_ _1"></span>enia <span class="_ _4"></span>Ministr<span class="_ _2"></span>a <span class="_ _d"></span>Finansó<span class="_ _1"></span>w <span class="_ _4"></span>z <span class="_ _4"></span>dnia <span class="_ _4"></span>29 <span class="_ _4"></span>marc<span class="_ _1"></span>a <span class="_ _4"></span>2018 <span class="_ _4"></span>r<span class="_ _11"></span>. <span class="_ _4"></span>w sprawie inf<span class="_ _1"></span>ormacji <span class="_ _4"></span>bieżący<span class="_ _1"></span>ch <span class="_ _1"></span> </div><div class="t m0 x5 h8 yd3 ff2 fs3 fc2 sc0 ls0 ws0">i <span class="_ _a"> </span>okresowych  przek<span class="_ _1"></span>az<span class="_ _1"></span>ywan<span class="_ _1"></span>ych  przez  emitentó<span class="_ _1"></span>w <span class="_ _a"> </span>papierów  wartościowy<span class="_ _1"></span>ch  oraz  warunkó<span class="_ _1"></span>w </div><div class="t m0 x5 h8 yd4 ff2 fs3 fc2 sc0 ls0 ws0">uzna<span class="_ _1"></span>wania <span class="_ _e"></span>za <span class="_ _e"></span>ró<span class="_ _2"></span>w<span class="_ _4"></span>nowa<span class="_ _1"></span>żne <span class="_ _e"></span>inf<span class="_ _1"></span>ormacji <span class="_ _e"></span>wymaga<span class="_ _1"></span>ny<span class="_ _1"></span>ch <span class="_ _e"></span>prz<span class="_ _2"></span>episami <span class="_ _e"></span>praw<span class="_ _1"></span>a <span class="_ _e"></span>państw<span class="_ _1"></span>a <span class="_ _e"></span>niebędąceg<span class="_ _1"></span>o </div><div class="t m0 x5 h8 yd5 ff2 fs3 fc2 sc0 ls0 ws0">państwem <span class="_ _15"> </span>c<span class="_ _4"></span>złonk<span class="_ _2"></span>owskim <span class="_ _23"> </span>(Dz. U. <span class="_ _23"> </span>z <span class="_ _16"> </span>2018 <span class="_ _23"> </span>r<span class="_ _11"></span>. <span class="_ _16"> </span>poz.<span class="_ _1"></span> <span class="_ _16"> </span>757 <span class="_ _23"> </span>z <span class="_ _16"> </span>pó<span class="_ _1"></span>źn.zm. <span class="_ _23"> </span>– <span class="_ _16"> </span>„R<span class="_ _1"></span>ozp<span class="_ _1"></span>orządz<span class="_ _1"></span>enie  </div><div class="t m0 x5 h8 yd6 ff2 fs3 fc2 sc0 ls0 ws0">o inf<span class="_ _1"></span>ormacjach bie<span class="_ _1"></span>żących<span class="_ _1"></span>”);  </div><div class="t m0 x4 h8 yd7 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 yd8 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 yd9 ff2 fs3 fc2 sc0 ls0 ws0">Oświadcz<span class="_ _1"></span>amy<span class="_ _11"></span>, <span class="_ _9"></span>ż<span class="_ _1"></span>e <span class="_ _e"></span>w<span class="_ _4"></span> <span class="_ _e"></span>świetle <span class="_ _e"></span>wiedzy <span class="_ _e"></span>o <span class="_ _9"></span>Grupie <span class="_ _9"></span>i <span class="_ _e"></span>jej <span class="_ _9"></span>otocz<span class="_ _2"></span>eniu <span class="_ _9"></span>uzys<span class="_ _1"></span>kanej <span class="_ _e"></span>podczas<span class="_ _1"></span> <span class="_ _e"></span>nasz<span class="_ _1"></span>ego <span class="_ _e"></span>badania <span class="_ _9"></span>nie </div><div class="t m0 x0 h8 yda 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 ydb 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 ydc ff2 fs3 fc2 sc0 ls0 ws0">Naszym <span class="_ _19"> </span>z<span class="_ _1"></span>daniem <span class="_ _19"> </span>w <span class="_ _f"> </span>oświadcz<span class="_ _2"></span>eniu <span class="_ _f"> </span>o<span class="_ _4"></span> <span class="_ _19"> </span>stoso<span class="_ _1"></span>waniu <span class="_ _19"> </span>ładu <span class="_ _19"> </span>korpor<span class="_ _2"></span>acyjnego <span class="_ _19"> </span>Grupa <span class="_ _19"> </span>zawarła <span class="_ _19"> </span>inf<span class="_ _1"></span>ormacje </div><div class="t m0 x0 h8 ydd 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>70 <span class="_ _d"></span>ust. <span class="_ _4"></span>6 <span class="_ _d"></span>punkt <span class="_ _4"></span>5 <span class="_ _d"></span>Ro<span class="_ _1"></span>zporząd<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="_ _d"></span>bież<span class="_ _1"></span>ący<span class="_ _1"></span>ch. <span class="_ _4"></span>Ponadto<span class="_ _1"></span>, <span class="_ _d"></span>nas<span class="_ _1"></span>zym<span class="_ _1"></span> </div><div class="t m0 x0 h8 yde 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="_ _d"></span>w <span class="_ _4"></span>paragr<span class="_ _2"></span>aﬁe <span class="_ _d"></span>70 <span class="_ _4"></span>ust. <span class="_ _4"></span>6 <span class="_ _4"></span>punkt <span class="_ _4"></span>5 <span class="_ _d"></span>lit. <span class="_ _4"></span>c-f<span class="_ _6"></span>, <span class="_ _d"></span>h <span class="_ _4"></span>oraz <span class="_ _4"></span>lit. <span class="_ _4"></span>i <span class="_ _d"></span>tego <span class="_ _4"></span>Ro<span class="_ _2"></span>zporządzenia<span class="_ _1"></span> </div><div class="t m0 x0 h8 ydf 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="_ _a"> </span>stoso<span class="_ _1"></span>waniu  ładu  k<span class="_ _2"></span>o<span class="_ _4"></span>rpor<span class="_ _2"></span>ac<span class="_ _4"></span>yjnego  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 ye0 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 h6 ye1 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 ye2 ff4 fs3 fc0 sc0 ls0 ws0">Opinia <span class="_ _24"> </span>na <span class="_ _24"> </span>temat <span class="_ _24"> </span>zgod<span class="_ _1"></span>ności <span class="_ _24"> </span>oznak<span class="_ _2"></span>owania <span class="_ _24"> </span>sk<span class="_ _1"></span>ons<span class="_ _1"></span>olidowanego <span class="_ _24"> </span>sprawoz<span class="_ _1"></span>dan<span class="_ _2"></span>ia <span class="_ _25"> </span>ﬁnansowego<span class="_ _1"></span>, </div><div class="t m0 x0 h7 ye3 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 ye4 ff4 fs3 fc0 sc0 ls0 ws0">o <span class="_ _18"> </span>standardach <span class="_ _1b"> </span>techniczn<span class="_ _1"></span>ych <span class="_ _18"> </span>dotyczących <span class="_ _1b"> </span>s<span class="_ _4"></span>pecyﬁk<span class="_ _2"></span>acji <span class="_ _18"> </span>jed<span class="_ _4"></span>nolite<span class="_ _1"></span>go <span class="_ _18"> </span>elektronic<span class="_ _1"></span>znego <span class="_ _18"> </span>formatu </div><div class="t m0 x0 h7 ye5 ff4 fs3 fc0 sc0 ls0 ws0">raportowan<span class="_ _1"></span>ia. </div><div class="t m0 x0 h8 ye6 ff2 fs3 fc2 sc0 ls0 ws0">W <span class="_ _7"> </span>związku <span class="_ _7"> </span>z <span class="_ _7"> </span>badaniem <span class="_ _7"> </span>sk<span class="_ _1"></span>onsolido<span class="_ _1"></span>waneg<span class="_ _1"></span>o <span class="_ _7"> </span>spra<span class="_ _1"></span>woz<span class="_ _2"></span>dania <span class="_ _7"> </span>ﬁnansowego <span class="_ _7"> </span>zos<span class="_ _2"></span>taliśmy <span class="_ _7"> </span>zaan<span class="_ _2"></span>gażow<span class="_ _1"></span>ani <span class="_ _7"> </span>do </div><div class="t m0 x0 h8 ye7 ff2 fs3 fc2 sc0 ls0 ws0">prz<span class="_ _1"></span>epro<span class="_ _1"></span>wadza<span class="_ _1"></span>nia <span class="_ _5"> </span>us<span class="_ _1"></span>ługi <span class="_ _8"> </span>atest<span class="_ _1"></span>acyjnej <span class="_ _8"> </span>dającej <span class="_ _8"> </span>racjon<span class="_ _1"></span>alną <span class="_ _8"> </span>pewność <span class="_ _5"> </span>w <span class="_ _8"> </span>celu <span class="_ _5"> </span>wyra<span class="_ _1"></span>ż<span class="_ _1"></span>enia <span class="_ _8"> </span>opinii, <span class="_ _5"> </span>czy </div><div class="t m0 x0 h8 ye8 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="_ _7"> </span>ﬁnansowe <span class="_ _0"> </span>Grupy <span class="_ _7"> </span>na <span class="_ _7"> </span>dzień <span class="_ _0"> </span>i <span class="_ _7"> </span>za <span class="_ _7"> </span>rok <span class="_ _0"> </span>z<span class="_ _1"></span>ak<span class="_ _2"></span>ońc<span class="_ _4"></span>z<span class="_ _1"></span>on<span class="_ _1"></span>y <span class="_ _7"> </span>31  gr<span class="_ _1"></span>udnia <span class="_ _7"> </span>2024  r<span class="_ _14"></span>., </div><div class="t m0 x0 h8 ye9 ff2 fs3 fc2 sc0 ls0 ws0">sporządz<span class="_ _1"></span>one w jedno<span class="_ _4"></span>li<span class="_ _1"></span>tym elektroniczn<span class="_ _2"></span>y<span class="_ _4"></span>m f<span class="_ _1"></span>ormacie ra<span class="_ _1"></span>portow<span class="_ _1"></span>ania, za<span class="_ _1"></span>wart<span class="_ _1"></span>e w pliku o <span class="_ _4"></span>nazwie izs-202<span class="_ _1"></span>4-</div><div class="t m0 x0 h8 yea ff2 fs3 fc2 sc0 ls0 ws0">12-31-0-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 yeb 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 yec 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="_ _d"></span>P<span class="_ _1"></span>arlam<span class="_ _1"></span>entu <span class="_ _4"></span>Europejskieg<span class="_ _1"></span>o <span class="_ _d"></span>i<span class="_ _1"></span> <span class="_ _d"></span>Rady <span class="_ _4"></span>w <span class="_ _4"></span>o<span class="_ _4"></span>dniesieniu<span class="_ _1"></span> <span class="_ _d"></span>do </div><div class="t m0 x0 h8 yed 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 yee 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 29.05.2019,<span class="_ _1"></span> str<span class="_ _11"></span>. 1, z pó<span class="_ _1"></span>źn. zm. <span class="_ _1"></span>– „Ro<span class="_ _1"></span>zporządz<span class="_ _2"></span>enie ESEF”).  </div><div class="t m0 x0 h7 yef ff4 fs3 fc0 sc0 ls0 ws0"> <span class="_ _1a"> </span> </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. 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">Identyﬁk<span class="_ _2"></span>acja kryteriów i opis przed<span class="_ _1"></span>miotu usługi </div><div class="t m0 x0 h8 yb4 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 y35 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="_ _a"> </span>wymogó<span class="_ _1"></span>w  techn<span class="_ _1"></span>iczny<span class="_ _1"></span>ch </div><div class="t m0 x0 h8 y36 ff2 fs3 fc2 sc0 ls0 ws0">dotyczący<span class="_ _1"></span>ch <span class="_ _10"> </span>specyﬁkacji <span class="_ _f"> </span>jednolitego <span class="_ _10"> </span>elektr<span class="_ _1"></span>onicznego <span class="_ _10"> </span>f<span class="_ _1"></span>ormatu <span class="_ _10"> </span>r<span class="_ _1"></span>aporto<span class="_ _1"></span>wania, <span class="_ _10"> </span>któr<span class="_ _1"></span>e <span class="_ _10"> </span>są <span class="_ _10"> </span>określone <span class="_ _1"></span> </div><div class="t m0 x0 h8 y85 ff2 fs3 fc2 sc0 ls0 ws0">w Ro<span class="_ _1"></span>zporządz<span class="_ _2"></span>eniu ESEF<span class="_ _11"></span>. </div><div class="t m0 x0 h8 yb7 ff2 fs3 fc2 sc0 ls0 ws0">Prz<span class="_ _1"></span>edmiotem <span class="_ _d"></span>nasz<span class="_ _1"></span>ej <span class="_ _e"></span>us<span class="_ _1"></span>ługi <span class="_ _d"></span>atest<span class="_ _1"></span>acyjnej <span class="_ _d"></span>jest <span class="_ _d"></span>zgodność <span class="_ _d"></span>oznak<span class="_ _2"></span>owania <span class="_ _d"></span>skon<span class="_ _1"></span>solidow<span class="_ _1"></span>anego <span class="_ _d"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dania </div><div class="t m0 x0 h8 yb8 ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go <span class="_ _f"> </span>w <span class="_ _f"> </span>formacie <span class="_ _19"> </span>ESEF <span class="_ _f"> </span>z <span class="_ _f"> </span>wymogami <span class="_ _19"> </span>Roz<span class="_ _1"></span>porządz<span class="_ _2"></span>enia <span class="_ _10"> </span>ESEF<span class="_ _14"></span>, <span class="_ _10"> </span>a <span class="_ _f"> </span>wymogi <span class="_ _f"> </span>ok<span class="_ _4"></span>r<span class="_ _2"></span>eś<span class="_ _4"></span>lone <span class="_ _f"> </span>w <span class="_ _f"> </span>tych<span class="_ _1"></span> </div><div class="t m0 x0 h8 y88 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 y3b 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 yba ff2 fs3 fc2 sc0 ls0 ws0">Zarząd <span class="_ _e"></span>Jednostki <span class="_ _e"></span>dominują<span class="_ _1"></span>cej <span class="_ _e"></span>jest <span class="_ _e"></span>odpowiedzialn<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _e"></span>za<span class="_ _1"></span> <span class="_ _e"></span>sporządz<span class="_ _1"></span>enie <span class="_ _e"></span>sk<span class="_ _1"></span>onsolidow<span class="_ _2"></span>anego <span class="_ _9"></span>spr<span class="_ _2"></span>awoz<span class="_ _2"></span>dania </div><div class="t m0 x0 h8 yf0 ff2 fs3 fc2 sc0 ls0 ws0">ﬁnansowe<span class="_ _1"></span>go <span class="_ _19"> </span>w <span class="_ _f"> </span>formacie <span class="_ _19"> </span>ESEF <span class="_ _19"> </span>zgodnie <span class="_ _f"> </span>z <span class="_ _19"> </span>wy<span class="_ _4"></span>mog<span class="_ _1"></span>ami <span class="_ _19"> </span>dotyczącymi <span class="_ _19"> </span>oznak<span class="_ _2"></span>owania <span class="_ _19"> </span>oraz <span class="_ _19"> </span>wymogami<span class="_ _1"></span> </div><div class="t m0 x0 h8 yf1 ff2 fs3 fc2 sc0 ls0 ws0">techniczn<span class="_ _2"></span>y<span class="_ _4"></span>mi <span class="_ _7"> </span>doty<span class="_ _1"></span>czącymi <span class="_ _9"> </span>spec<span class="_ _4"></span>yﬁkacji<span class="_ _1"></span> <span class="_ _7"> </span>jednolit<span class="_ _1"></span>ego <span class="_ _9"> </span>elektronicznego<span class="_ _1"></span> <span class="_ _7"> </span>forma<span class="_ _1"></span>tu <span class="_ _7"> </span>r<span class="_ _1"></span>aporto<span class="_ _1"></span>wania,<span class="_ _1"></span> <span class="_ _7"> </span>któr<span class="_ _1"></span>e <span class="_ _7"> </span>są </div><div class="t m0 x0 h8 yf2 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="_ _11"></span>. Odpowi<span class="_ _1"></span>edzialność <span class="_ _2"></span>ta <span class="_ _1"></span>obejmuje <span class="_ _1"></span>wybór <span class="_ _1"></span>i <span class="_ _1"></span>z<span class="_ _1"></span>ast<span class="_ _1"></span>oso<span class="_ _1"></span>wanie <span class="_ _2"></span>odpowiednich </div><div class="t m0 x0 h8 yf3 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 yf4 ff2 fs3 fc2 sc0 ls0 ws0">Odpowiedzialność <span class="_ _a"> </span>Zarządu <span class="_ _a"> </span>Jedno<span class="_ _4"></span>st<span class="_ _1"></span>ki <span class="_ _19"> </span>dominującej <span class="_ _a"> </span>obejmuje <span class="_ _19"> </span>ró<span class="_ _1"></span>wnież <span class="_ _a"> </span>zaproj<span class="_ _1"></span>ektowa<span class="_ _1"></span>nie, <span class="_ _a"> </span>wdroż<span class="_ _2"></span>enie  </div><div class="t m0 x0 h8 yf5 ff2 fs3 fc2 sc0 ls0 ws0">i <span class="_ _17"> </span>utrzymanie <span class="_ _17"> </span>s<span class="_ _2"></span>ystemu <span class="_ _16"> </span>kon<span class="_ _1"></span>tr<span class="_ _1"></span>oli <span class="_ _17"> </span>wewnętrzn<span class="_ _1"></span>ej <span class="_ _17"> </span>za<span class="_ _1"></span>pewniająceg<span class="_ _1"></span>o <span class="_ _17"> </span>sporządz<span class="_ _2"></span>enie <span class="_ _17"> </span>skon<span class="_ _1"></span>solidowan<span class="_ _1"></span>ego<span class="_ _1"></span> </div><div class="t m0 x0 h8 yf6 ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdania <span class="_ _10"> </span>ﬁnansowego <span class="_ _10"> </span>w <span class="_ _8"> </span>formacie <span class="_ _10"> </span>ESEF<span class="_ _14"></span>, <span class="_ _8"> </span>wolnego <span class="_ _10"> </span>od <span class="_ _8"> </span>ist<span class="_ _1"></span>otny<span class="_ _1"></span>ch <span class="_ _10"> </span>niezgodn<span class="_ _1"></span>ości <span class="_ _8"> </span>z <span class="_ _8"> </span>wymog<span class="_ _1"></span>ami<span class="_ _1"></span> </div><div class="t m0 x0 h8 y8a ff2 fs3 fc2 sc0 ls0 ws0">Ro<span class="_ _2"></span>zporządzenia ESE<span class="_ _1"></span>F<span class="_ _11"></span>. </div><div class="t m0 x0 h8 yf7 ff2 fs3 fc2 sc0 ls0 ws0">Członk<span class="_ _1"></span>o<span class="_ _1"></span>wie <span class="_ _19"> </span>Rady <span class="_ _a"> </span>Nadzor<span class="_ _1"></span>cz<span class="_ _2"></span>ej<span class="_ _4"></span> <span class="_ _19"> </span>Jedno<span class="_ _1"></span>stki <span class="_ _19"> </span>dominujące<span class="_ _1"></span>j <span class="_ _a"> </span>są <span class="_ _19"> </span>odpowiedzialni <span class="_ _a"> </span>za <span class="_ _a"> </span>nadz<span class="_ _1"></span>orowan<span class="_ _1"></span>ie <span class="_ _19"> </span>pr<span class="_ _1"></span>ocesu </div><div class="t m0 x0 h8 yf8 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 yf9 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 yfa 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 yfb ff2 fs3 fc2 sc0 ls0 ws0">Naszym  c<span class="_ _4"></span>elem<span class="_ _1"></span> <span class="_ _19"> </span>b<span class="_ _1"></span>yło <span class="_ _19"> </span>wyr<span class="_ _2"></span>ażenie <span class="_ _a"> </span>opinii, <span class="_ _a"> </span>na <span class="_ _19"> </span>pods<span class="_ _1"></span>ta<span class="_ _1"></span>wie <span class="_ _a"> </span>przep<span class="_ _1"></span>rowa<span class="_ _1"></span>dz<span class="_ _1"></span>onej <span class="_ _a"> </span>usługi <span class="_ _a"> </span>ates<span class="_ _1"></span>tacyjnej <span class="_ _a"> </span>dającej<span class="_ _1"></span> </div><div class="t m0 x0 h8 yfc ff2 fs3 fc2 sc0 ls0 ws0">ra<span class="_ _1"></span>cjonalną <span class="_ _16"> </span>pewnoś<span class="_ _1"></span>ć, <span class="_ _16"> </span>czy <span class="_ _23"> </span>sk<span class="_ _1"></span>onsolidowane <span class="_ _23"> </span>spraw<span class="_ _2"></span>oz<span class="_ _1"></span>danie <span class="_ _16"> </span>ﬁnanso<span class="_ _1"></span>we <span class="_ _16"> </span>w <span class="_ _16"> </span>f<span class="_ _2"></span>ormacie <span class="_ _16"> </span>ESEF <span class="_ _23"> </span>zos<span class="_ _1"></span>tał<span class="_ _1"></span>o </div><div class="t m0 x0 h8 yfd 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="_ _14"></span>.  </div><div class="t m0 x0 h8 yca 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 ycb ff2 fs3 fc2 sc0 ls0 ws0">3001PL <span class="_ _7"> </span>- <span class="_ _7"> </span>„Badanie<span class="_ _1"></span> <span class="_ _7"> </span>spr<span class="_ _1"></span>a<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dań <span class="_ _9"> </span>ﬁnansowych <span class="_ _7"> </span>sporządz<span class="_ _2"></span>onych <span class="_ _9"></span>w <span class="_ _7"> </span>jednolitym <span class="_ _9"></span>elektronicz<span class="_ _1"></span>nym <span class="_ _9"> </span>formaci<span class="_ _1"></span>e </div><div class="t m0 x0 h8 yfe ff2 fs3 fc2 sc0 ls0 ws0">ra<span class="_ _1"></span>portowania”<span class="_ _2"></span> <span class="_ _a"> </span>przyjętym  uchwa<span class="_ _1"></span>łą  Kr<span class="_ _2"></span>ajowej  Rady  Biegły<span class="_ _1"></span>ch  Rewiden<span class="_ _1"></span>tów  nr  1975/32a/2021  z  dnia <span class="_ _1"></span> </div><div class="t m0 x0 h8 yff 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="_ _14"></span>. <span class="_ _2"></span>(”KSUA <span class="_ _6"></span>3001P<span class="_ _4"></span>L<span class="_ _11"></span>”) <span class="_ _1"></span>oraz<span class="_ _1"></span>, <span class="_ _6"></span>gdzie <span class="_ _1"></span>jest <span class="_ _6"></span>to <span class="_ _2"></span>stosown<span class="_ _1"></span>e, <span class="_ _2"></span>zgodnie <span class="_ _2"></span>z <span class="_ _1"></span>K<span class="_ _1"></span>r<span class="_ _1"></span>ajowy<span class="_ _1"></span>m <span class="_ _2"></span>Standard<span class="_ _1"></span>em <span class="_ _2"></span>U<span class="_ _4"></span>słu<span class="_ _1"></span>g </div><div class="t m0 x0 h8 y100 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 y101 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 y102 ff2 fs3 fc2 sc0 ls0 ws0">inf<span class="_ _1"></span>ormacji <span class="_ _e"></span>ﬁnansowych” <span class="_ _e"></span>przyjęt<span class="_ _1"></span>ym <span class="_ _e"></span>uchwałą <span class="_ _e"></span>K<span class="_ _1"></span>ra<span class="_ _1"></span>jowej <span class="_ _e"></span>Rady <span class="_ _e"></span>Biegłych <span class="_ _e"></span>R<span class="_ _1"></span>ewiden<span class="_ _1"></span>tów <span class="_ _e"></span>nr <span class="_ _e"></span>3436/52e/2019<span class="_ _1"></span>   </div><div class="t m0 x0 h8 y103 ff2 fs3 fc2 sc0 ls0 ws0">z dnia 8 kwietnia 20<span class="_ _1"></span>19 r<span class="_ _11"></span>., z pó<span class="_ _1"></span>źn. zm. („K<span class="_ _1"></span>SU<span class="_ _1"></span>A 3000 (Z)”). </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="" 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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. 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">Standar<span class="_ _1"></span>d <span class="_ _e"></span>ten <span class="_ _e"></span>nakłada <span class="_ _e"></span>na <span class="_ _e"></span>biegłego <span class="_ _e"></span>rewiden<span class="_ _2"></span>ta <span class="_ _9"></span>obowiąz<span class="_ _6"></span>ek<span class="_ _4"></span> <span class="_ _e"></span>zaplano<span class="_ _1"></span>wania <span class="_ _e"></span>i <span class="_ _e"></span>wykon<span class="_ _1"></span>ania <span class="_ _e"></span>procedur <span class="_ _e"></span>w <span class="_ _e"></span>taki<span class="_ _1"></span> </div><div class="t m0 x0 h8 y10 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 y11 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 y36 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 y85 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 y86 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 yb8 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="_ _d"></span>tym <span class="_ _4"></span>od <span class="_ _4"></span>jego <span class="_ _4"></span>osz<span class="_ _1"></span>acow<span class="_ _1"></span>ania <span class="_ _4"></span>ryz<span class="_ _1"></span>yka <span class="_ _4"></span>wys<span class="_ _1"></span>tąpienia<span class="_ _1"></span> </div><div class="t m0 x0 h8 y88 ff2 fs3 fc2 sc0 ls0 ws0">istotn<span class="_ _2"></span>ych <span class="_ _d"></span>zniekszta<span class="_ _1"></span>łceń <span class="_ _d"></span>spowodowa<span class="_ _2"></span>nych <span class="_ _4"></span>o<span class="_ _4"></span>szus<span class="_ _1"></span>tw<span class="_ _1"></span>em <span class="_ _d"></span>lub <span class="_ _d"></span>błędem. <span class="_ _d"></span>Przepr<span class="_ _1"></span>owa<span class="_ _1"></span>dzaj<span class="_ _1"></span>ąc <span class="_ _d"></span>oszac<span class="_ _1"></span>owan<span class="_ _1"></span>ie <span class="_ _d"></span>teg<span class="_ _1"></span>o </div><div class="t m0 x0 h8 y104 ff2 fs3 fc2 sc0 ls0 ws0">ryzyka<span class="_ _1"></span>, <span class="_ _b"> </span>biegły <span class="_ _b"> </span>rewiden<span class="_ _1"></span>t <span class="_ _b"> </span>bierz<span class="_ _1"></span>e <span class="_ _b"> </span>pod <span class="_ _b"> </span>uwagę <span class="_ _5"> </span>kon<span class="_ _1"></span>trolę <span class="_ _5"> </span>wewnętrzną <span class="_ _b"> </span>związ<span class="_ _1"></span>aną <span class="_ _b"> </span>z<span class="_ _1"></span>e <span class="_ _b"> </span>sporządz<span class="_ _1"></span>eniem </div><div class="t m0 x0 h8 y105 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 y106 ff2 fs3 fc2 sc0 ls0 ws0">procedu<span class="_ _1"></span>r<span class="_ _11"></span>, <span class="_ _9"></span>któr<span class="_ _1"></span>e <span class="_ _9"></span>mają <span class="_ _e"></span>zapewnić <span class="_ _e"></span>biegłemu <span class="_ _e"></span>rewidento<span class="_ _2"></span>wi<span class="_ _4"></span> <span class="_ _e"></span>wysta<span class="_ _1"></span>rczają<span class="_ _1"></span>ce <span class="_ _e"></span>i <span class="_ _e"></span>o<span class="_ _4"></span>dpowiedn<span class="_ _1"></span>ie <span class="_ _e"></span>do<span class="_ _4"></span> <span class="_ _e"></span>ok<span class="_ _1"></span>oliczności<span class="_ _1"></span> </div><div class="t m0 x0 h8 y107 ff2 fs3 fc2 sc0 ls0 ws0">dowody<span class="_ _6"></span>. <span class="_ _7"> </span>Ocena <span class="_ _9"></span>funkcj<span class="_ _1"></span>onow<span class="_ _1"></span>ania <span class="_ _9"></span>sys<span class="_ _1"></span>temu <span class="_ _9"></span>k<span class="_ _1"></span>ontr<span class="_ _2"></span>oli <span class="_ _7"> </span>we<span class="_ _1"></span>wnętrznej <span class="_ _9"></span>nie <span class="_ _7"> </span>z<span class="_ _1"></span>osta<span class="_ _1"></span>ła <span class="_ _9"> </span>przepr<span class="_ _1"></span>owad<span class="_ _1"></span>z<span class="_ _1"></span>ona <span class="_ _9"></span>w <span class="_ _7"> </span>celu </div><div class="t m0 x0 h8 y108 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 y40 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 y41 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 yf5 ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _18"> </span></span><span class="fc2">uzysk<span class="_ _1"></span>anie <span class="_ _7"> </span>zro<span class="_ _2"></span>zumienia <span class="_ _7"> </span>procesu <span class="_ _7"> </span>sporządz<span class="_ _1"></span>enia <span class="_ _7"> </span>sk<span class="_ _2"></span>onsolidowaneg<span class="_ _1"></span>o <span class="_ _7"> </span>spra<span class="_ _1"></span>woz<span class="_ _2"></span>dania <span class="_ _7"> </span>ﬁnansowego<span class="_ _1"></span>  </span></div><div class="t m0 x5 h8 yf6 ff2 fs3 fc2 sc0 ls0 ws0">w formaci<span class="_ _1"></span>e ESEF<span class="_ _14"></span>, obejmującego pr<span class="_ _1"></span>oces wyboru i z<span class="_ _1"></span>ast<span class="_ _1"></span>osowa<span class="_ _1"></span>nia znacznik<span class="_ _2"></span>ów XBRL i z<span class="_ _1"></span>apewniania </div><div class="t m0 x5 h8 y8a ff2 fs3 fc2 sc0 ls0 ws0">zgodności <span class="_ _19"> </span>z <span class="_ _19"> </span>Rozp<span class="_ _1"></span>orządz<span class="_ _1"></span>eniem <span class="_ _19"> </span>ESEF<span class="_ _14"></span>, <span class="_ _f"> </span>w <span class="_ _f"> </span>tym <span class="_ _19"> </span>zrozum<span class="_ _1"></span>ienie <span class="_ _19"> </span>mechanizmów <span class="_ _19"> </span>sys<span class="_ _1"></span>temu<span class="_ _1"></span> <span class="_ _19"> </span>kontr<span class="_ _2"></span>oli </div><div class="t m0 x5 h8 y8b 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 class="t m0 x4 h8 y109 ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _18"> </span></span><span class="fc2"> </span></div><div class="t m0 x4 h8 y10a ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _18"> </span></span><span class="fc2">uzgodnienie <span class="_ _16"> </span>oznak<span class="_ _1"></span>ow<span class="_ _1"></span>any<span class="_ _1"></span>ch<span class="_ _1"></span> <span class="_ _17"> </span> <span class="_ _17"> </span>inf<span class="_ _2"></span>or<span class="_ _4"></span>macji <span class="_ _16"> </span>zawar<span class="_ _1"></span>tych<span class="_ _1"></span> <span class="_ _17"> </span>w <span class="_ _17"> </span>sk<span class="_ _2"></span>onsolidowan<span class="_ _2"></span>y<span class="_ _4"></span>m <span class="_ _17"> </span>s<span class="_ _1"></span>pra<span class="_ _1"></span>wo<span class="_ _2"></span>zdaniu </span></div><div class="t m0 x5 h8 y10b 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 y10c ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _18"> </span></span><span class="fc2">przy <span class="_ _b"> </span>użyciu <span class="_ _b"> </span>specjalistyczn<span class="_ _2"></span>ego <span class="_ _15"> </span>narz<span class="_ _1"></span>ędzia <span class="_ _b"> </span>informaty<span class="_ _2"></span>cznego <span class="_ _b"> </span>oc<span class="_ _4"></span>enę <span class="_ _b"> </span>spełnienia <span class="_ _b"> </span>standar<span class="_ _1"></span>dów </span></div><div class="t m0 x5 h8 y4a ff2 fs3 fc2 sc0 ls0 ws0">techniczn<span class="_ _1"></span>ych <span class="_ _19"> </span>d<span class="_ _1"></span>otyczący<span class="_ _1"></span>ch <span class="_ _19"> </span>specyﬁk<span class="_ _1"></span>acji <span class="_ _19"> </span>jednoliteg<span class="_ _1"></span>o <span class="_ _19"> </span>elektroniczneg<span class="_ _1"></span>o <span class="_ _19"> </span>f<span class="_ _1"></span>ormatu <span class="_ _a"> </span>raportow<span class="_ _2"></span>ania, </div><div class="t m0 x5 h8 y79 ff2 fs3 fc2 sc0 ls0 ws0">ocenę <span class="_ _26"> </span>k<span class="_ _1"></span>omple<span class="_ _1"></span>tności <span class="_ _26"> </span>o<span class="_ _1"></span>znak<span class="_ _2"></span>owania <span class="_ _26"> </span>in<span class="_ _1"></span>f<span class="_ _1"></span>ormacji  </div><div class="t m0 x5 h8 y10d 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 y7b ff2 fs3 fc0 sc0 ls0 ws0">●<span class="ff3"> <span class="_ _18"> </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 y7c ff2 fs3 fc2 sc0 ls0 ws0">odpowiednio <span class="_ _23"> </span>zast<span class="_ _1"></span>osowa<span class="_ _1"></span>ne <span class="_ _16"> </span>or<span class="_ _1"></span>az, <span class="_ _16"> </span>czy <span class="_ _23"> </span>użyto <span class="_ _23"> </span>rozs<span class="_ _1"></span>z<span class="_ _2"></span>erzeń <span class="_ _23"> </span>taksonomii <span class="_ _23"> </span>w <span class="_ _16"> </span>sytuacjach, <span class="_ _23"> </span>gdy  </div><div class="t m0 x5 h8 y10e ff2 fs3 fc2 sc0 ls0 ws0">w <span class="_ _17"> </span>podsta<span class="_ _1"></span>wow<span class="_ _2"></span>ej <span class="_ _17"> </span>taksonomii <span class="_ _17"> </span>określ<span class="_ _1"></span>onej <span class="_ _17"> </span>w <span class="_ _17"> </span>Ro<span class="_ _1"></span>zporz<span class="_ _1"></span>ądz<span class="_ _1"></span>eniu <span class="_ _17"> </span>ESEF <span class="_ _17"> </span>nie <span class="_ _17"> </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 y10f ff2 fs3 fc2 sc0 ls0 ws0">odpowiednich elemen<span class="_ _1"></span>tów;<span class="_ _1"></span> </div><div class="t m0 x5 h8 y7f ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y110 ff2 fs3 fc2 sc0 ls0 ws0">Uważa<span class="_ _1"></span>m<span class="_ _1"></span>y<span class="_ _6"></span>, <span class="_ _f"> </span>że <span class="_ _f"> </span>uzysk<span class="_ _2"></span>ane <span class="_ _10"> </span>prz<span class="_ _1"></span>e<span class="_ _1"></span>z <span class="_ _f"> </span>nas <span class="_ _f"> </span>dowody <span class="_ _f"> </span>stano<span class="_ _1"></span>wią <span class="_ _f"> </span>wysta<span class="_ _1"></span>rcz<span class="_ _1"></span>ającą <span class="_ _f"> </span>i <span class="_ _19"> </span>o<span class="_ _4"></span>dpowied<span class="_ _1"></span>nią <span class="_ _f"> </span>podsta<span class="_ _1"></span>wę <span class="_ _f"> </span>do </div><div class="t m0 x0 h8 y111 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 y112 ff4 fs3 fc0 sc0 ls0 ws0"> <span class="_ _1a"> </span> </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. 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">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 yb4 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="_ _a"> </span>rewid<span class="_ _1"></span>ent  i  ﬁrma <span class="_ _a"> </span>audytor<span class="_ _1"></span>ska<span class="_ _1"></span>  przes<span class="_ _1"></span>trz<span class="_ _1"></span>eg<span class="_ _1"></span>ali  wymogów  niezależ<span class="_ _1"></span>ności <span class="_ _1"></span> </div><div class="t m0 x0 h8 y35 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 y36 ff2 fs3 fc2 sc0 ls0 ws0">zasadach<span class="_ _1"></span> <span class="_ _7"> </span>dotyczący<span class="_ _1"></span>ch <span class="_ _7"> </span>uczc<span class="_ _1"></span>iwości, <span class="_ _7"> </span>obiektywizmu<span class="_ _1"></span>, <span class="_ _7"> </span>zaw<span class="_ _1"></span>odowy<span class="_ _1"></span>ch <span class="_ _7"> </span>k<span class="_ _2"></span>o<span class="_ _4"></span>mpete<span class="_ _1"></span>ncji <span class="_ _7"> </span>i <span class="_ _7"> </span>należyt<span class="_ _1"></span>ej <span class="_ _7"> </span>star<span class="_ _2"></span>anności, </div><div class="t m0 x0 h8 y85 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 y86 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 yb8 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 y3a 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="_ _7"> </span>k<span class="_ _4"></span>r<span class="_ _1"></span>ajowe <span class="_ _7"> </span>standar<span class="_ _1"></span>dy <span class="_ _0"> </span>k<span class="_ _2"></span>ontrol<span class="_ _1"></span>i  jak<span class="_ _6"></span>oś<span class="_ _4"></span>ci <span class="_ _0"> </span>wpro<span class="_ _1"></span>wadz<span class="_ _2"></span>one  u<span class="_ _1"></span>chwa<span class="_ _1"></span>łą  Rad<span class="_ _1"></span>y <span class="_ _0"> </span>P<span class="_ _1"></span>olskiej </div><div class="t m0 x0 h8 y3b ff2 fs3 fc2 sc0 ls0 ws0">Agencji <span class="_ _9"> </span>Nadzoru <span class="_ _7"> </span>Au<span class="_ _1"></span>dytow<span class="_ _2"></span>ego <span class="_ _7"> </span>nr <span class="_ _7"> </span>38/I/2022 <span class="_ _9"> </span>z <span class="_ _7"> </span>dnia <span class="_ _7"> </span>15 <span class="_ _9"> </span>listopada <span class="_ _9"></span>2022 <span class="_ _7"> </span>r<span class="_ _14"></span>.</div><div class="t m0 x16 hb y113 ff2 fs4 fc2 sc0 ls0 ws0"> </div><div class="t m0 x17 h8 y3b ff2 fs3 fc2 sc0 ls0 ws0"> <span class="_ _7"> </span>Kr<span class="_ _2"></span>ajowy <span class="_ _7"> </span>Standa<span class="_ _1"></span>rd <span class="_ _9"> </span>Kon<span class="_ _1"></span>troli </div><div class="t m0 x0 h8 y3c 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="_ _a"> </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="_ _a"> </span>„Zarządz<span class="_ _1"></span>anie </div><div class="t m0 x0 h8 y3d ff2 fs3 fc2 sc0 ls0 ws0">jak<span class="_ _1"></span>ością <span class="_ _e"></span>dla <span class="_ _9"></span>ﬁrm <span class="_ _e"></span>wy<span class="_ _4"></span>k<span class="_ _2"></span>onujący<span class="_ _1"></span>ch <span class="_ _e"></span>badania <span class="_ _9"></span>lub <span class="_ _e"></span>przeglądy <span class="_ _e"></span>spraw<span class="_ _1"></span>o<span class="_ _1"></span>z<span class="_ _1"></span>dań <span class="_ _e"></span>ﬁnansowych <span class="_ _e"></span>lub <span class="_ _9"></span>zlecenia <span class="_ _e"></span>innych </div><div class="t m0 x0 h8 y3e ff2 fs3 fc2 sc0 ls0 ws0">usług <span class="_ _10"> </span>ates<span class="_ _1"></span>tac<span class="_ _1"></span>yjnych<span class="_ _1"></span> <span class="_ _10"> </span>lub <span class="_ _10"> </span>pokre<span class="_ _1"></span>wny<span class="_ _1"></span>ch” <span class="_ _10"> </span>wymaga,<span class="_ _1"></span> <span class="_ _10"> </span>aby <span class="_ _10"> </span>ﬁrma <span class="_ _10"> </span>audytorsk<span class="_ _1"></span>a <span class="_ _10"> </span>zap<span class="_ _1"></span>ro<span class="_ _1"></span>jekt<span class="_ _1"></span>owała,<span class="_ _1"></span> <span class="_ _10"> </span>wdro<span class="_ _1"></span>żyła <span class="_ _2"></span> </div><div class="t m0 x0 h8 y3f 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 y40 ff2 fs3 fc2 sc0 ls0 ws0">ety<span class="_ _1"></span>cznymi, <span class="_ _22"> </span>sta<span class="_ _1"></span>ndard<span class="_ _1"></span>ami <span class="_ _22"> </span>zawodo<span class="_ _1"></span>wymi <span class="_ _22"> </span>oraz<span class="_ _1"></span> <span class="_ _22"> </span>mającymi <span class="_ _24"> </span>z<span class="_ _2"></span>astosowa<span class="_ _1"></span>nie <span class="_ _18"> </span>w<span class="_ _4"></span>ymogam<span class="_ _1"></span>i <span class="_ _22"> </span>pra<span class="_ _1"></span>wn<span class="_ _1"></span>ymi </div><div class="t m0 x0 h8 y89 ff2 fs3 fc2 sc0 ls0 ws0">i regulacyjn<span class="_ _1"></span>ymi. </div><div class="t m0 x0 h7 y42 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 yf6 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 y8a 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 yf7 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="_ _d"></span>spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdanie <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>zos<span class="_ _1"></span>tało <span class="_ _4"></span>oznak<span class="_ _2"></span>owane, <span class="_ _d"></span>w<span class="_ _1"></span>e </div><div class="t m0 x0 h8 yf8 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="_ _11"></span>. </div><div class="t m0 x0 h7 yc5 ff4 fs3 fc0 sc0 ls0 ws0">Oświadcz<span class="_ _1"></span>enie na te<span class="_ _1"></span>mat świadcz<span class="_ _2"></span>onych usług niebędący<span class="_ _1"></span>ch badaniem sprawo<span class="_ _1"></span>z<span class="_ _1"></span>dań ﬁnansowych </div><div class="t m0 x0 h8 yc6 ff2 fs3 fc2 sc0 ls0 ws0">Zgodnie <span class="_ _19"> </span>z <span class="_ _19"> </span>naszą<span class="_ _1"></span> <span class="_ _19"> </span>najlepsz<span class="_ _1"></span>ą <span class="_ _19"> </span>wiedzą <span class="_ _19"> </span>i <span class="_ _19"> </span>przek<span class="_ _6"></span>o<span class="_ _4"></span>naniem<span class="_ _1"></span> <span class="_ _19"> </span>oświadczam<span class="_ _1"></span>y<span class="_ _11"></span>, <span class="_ _f"> </span>że<span class="_ _1"></span> <span class="_ _19"> </span>usługi <span class="_ _a"> </span>niebędące <span class="_ _19"> </span>badaniem </div><div class="t m0 x0 h8 yfb ff2 fs3 fc2 sc0 ls0 ws0">spr<span class="_ _1"></span>awo<span class="_ _2"></span>zdań  ﬁnansowych,  k<span class="_ _1"></span>tóre<span class="_ _1"></span>  świadczyliśm<span class="_ _1"></span>y  na  rzecz  Grupy  są  zgod<span class="_ _1"></span>ne  z  prawe<span class="_ _1"></span>m  i <span class="_ _a"> </span>prz<span class="_ _1"></span>episami </div><div class="t m0 x0 h8 yfc ff2 fs3 fc2 sc0 ls0 ws0">obowiązującymi <span class="_ _2"></span>w P<span class="_ _2"></span>ols<span class="_ _4"></span>ce <span class="_ _2"></span>oraz <span class="_ _1"></span>ż<span class="_ _1"></span>e <span class="_ _1"></span>nie <span class="_ _2"></span>św<span class="_ _4"></span>iadcz<span class="_ _2"></span>y<span class="_ _4"></span>liśm<span class="_ _1"></span>y u<span class="_ _1"></span>sług <span class="_ _2"></span>niebędąc<span class="_ _4"></span>y<span class="_ _1"></span>ch <span class="_ _1"></span>badaniem, <span class="_ _2"></span>które <span class="_ _2"></span>są za<span class="_ _1"></span>kaz<span class="_ _2"></span>ane na<span class="_ _1"></span> </div><div class="t m0 x0 h8 yfd ff2 fs3 fc2 sc0 ls0 ws0">mocy <span class="_ _d"></span>art. <span class="_ _d"></span>5 <span class="_ _d"></span>ust.1 <span class="_ _d"></span>R<span class="_ _1"></span>oz<span class="_ _1"></span>porządz<span class="_ _2"></span>enia <span class="_ _d"></span>UE <span class="_ _d"></span>o<span class="_ _4"></span>r<span class="_ _1"></span>az <span class="_ _d"></span>art. <span class="_ _d"></span>136 <span class="_ _d"></span>Us<span class="_ _1"></span>ta<span class="_ _1"></span>wy <span class="_ _d"></span>o biegłych <span class="_ _4"></span>rewidenta<span class="_ _1"></span>ch. <span class="_ _d"></span>Usługi <span class="_ _d"></span>niebędące </div><div class="t m0 x0 h8 y114 ff2 fs3 fc2 sc0 ls0 ws0">badaniem <span class="_ _d"></span>spra<span class="_ _1"></span>wo<span class="_ _1"></span>z<span class="_ _1"></span>dań <span class="_ _d"></span>ﬁnansowych, <span class="_ _d"></span>które <span class="_ _d"></span>świadczyliś<span class="_ _1"></span>my <span class="_ _d"></span>na <span class="_ _e"></span>rz<span class="_ _2"></span>ec<span class="_ _4"></span>z <span class="_ _d"></span>Grupy <span class="_ _d"></span>w <span class="_ _e"></span>badan<span class="_ _1"></span>ym <span class="_ _d"></span>okresie <span class="_ _d"></span>zost<span class="_ _2"></span>ały </div><div class="t m0 x0 h8 y115 ff2 fs3 fc2 sc0 ls0 ws0">wymienione w nocie xx Spr<span class="_ _2"></span>awoz<span class="_ _2"></span>dania z działalności Grupy<span class="_ _6"></span>. </div><div class="t m0 x0 h7 yfe ff4 fs3 fc0 sc0 ls0 ws0"> <span class="_ _1a"> </span> </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. 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">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 yb4 ff2 fs3 fc2 sc0 ls0 ws0">Zos<span class="_ _1"></span>taliśm<span class="_ _2"></span>y<span class="_ _4"></span> <span class="_ _9"></span>wybran<span class="_ _1"></span>i <span class="_ _9"></span>do <span class="_ _7"> </span>badan<span class="_ _1"></span>ia <span class="_ _9"></span>sk<span class="_ _1"></span>onsolidowan<span class="_ _1"></span>ego <span class="_ _9"></span>spr<span class="_ _1"></span>aw<span class="_ _1"></span>oz<span class="_ _2"></span>dania <span class="_ _9"></span>ﬁ<span class="_ _4"></span>nanso<span class="_ _1"></span>wego <span class="_ _9"></span>Grupy <span class="_ _9"></span>uchwałą <span class="_ _9"></span>Rady </div><div class="t m0 x0 h8 y35 ff2 fs3 fc2 sc0 ls0 ws0">Nadz<span class="_ _2"></span>orczej <span class="_ _2"></span>Jednostki <span class="_ _1"></span>dominującej <span class="_ _1"></span>z<span class="_ _1"></span> dn<span class="_ _1"></span>ia <span class="_ _2"></span>26<span class="_ _4"></span>.03.2024 <span class="_ _2"></span>r<span class="_ _11"></span>. Sk<span class="_ _2"></span>onsolidowane<span class="_ _1"></span> 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="_ _1"></span>Grup<span class="_ _1"></span>y </div><div class="t m0 x0 h8 y36 ff2 fs3 fc2 sc0 ls0 ws0">badam<span class="_ _1"></span>y po raz<span class="_ _1"></span> pierwsz<span class="_ _2"></span>y<span class="_ _1"></span>.<span class="_ _1"></span> </div><div class="t m0 x0 h8 y37 ff2 fs3 fc2 sc0 ls0 ws0">Kluczo<span class="_ _1"></span>wym <span class="_ _a"> </span>biegłym <span class="_ _19"> </span>rewid<span class="_ _1"></span>ente<span class="_ _1"></span>m <span class="_ _a"> </span>o<span class="_ _4"></span>dpo<span class="_ _1"></span>wiedzialn<span class="_ _1"></span>ym <span class="_ _a"> </span>za <span class="_ _a"> </span>badanie, <span class="_ _19"> </span>któ<span class="_ _1"></span>rego <span class="_ _a"> </span>re<span class="_ _1"></span>zulta<span class="_ _2"></span>tem <span class="_ _19"> </span>jest <span class="_ _a"> </span>niniejsz<span class="_ _2"></span>e </div><div class="t m0 x0 h8 yb7 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. <span class="_ _1"></span> </div><div class="t m0 x0 h8 y39 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y116 ff2 fs3 fc2 sc0 ls0 ws0"> <span class="_ _27"> </span> </div><div class="t m0 x0 h8 y117 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y118 ff2 fs3 fc2 sc0 ls0 ws0">...............<span class="_ _1"></span>......................................... </div><div class="t m0 x0 h8 y119 ff2 fs3 fc2 sc0 ls0 ws0">Nr ewidencyjn<span class="_ _1"></span>y 10395 </div><div class="t m0 x0 h8 y11a ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y11b ff2 fs3 fc2 sc0 ls0 ws0">działający <span class="_ _28"> </span>w <span class="_ _28"> </span>imieniu <span class="_ _28"> </span>UHY <span class="_ _28"> </span>ECA<span class="_ _1"></span> <span class="_ _28"> </span>Audyt <span class="_ _28"> </span>Spółk<span class="_ _1"></span>a <span class="_ _28"> </span>z <span class="_ _28"> </span>ogranicz<span class="_ _2"></span>oną <span class="_ _28"> </span>odpowiedzialn<span class="_ _1"></span>ością <span class="_ _1"></span> </div><div class="t m0 x0 h8 y11c ff2 fs3 fc2 sc0 ls0 ws0">z <span class="_ _7"> </span>siedzibą <span class="_ _7"> </span>w <span class="_ _7"> </span>W<span class="_ _1"></span>ars<span class="_ _2"></span>zawie <span class="_ _7"> </span>wpisan<span class="_ _1"></span>ej <span class="_ _7"> </span>na <span class="_ _7"> </span>listę <span class="_ _9"> </span>ﬁ<span class="_ _4"></span>rm <span class="_ _9"> </span>audytorskich <span class="_ _7"> </span>p<span class="_ _1"></span>od <span class="_ _7"> </span>numerem <span class="_ _7"> </span>3886, <span class="_ _9"></span>w imieniu <span class="_ _7"> </span>której </div><div class="t m0 x0 h8 y11d 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 y11e ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y11f ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x0 h8 y120 ff2 fs3 fc2 sc0 ls0 ws0">W<span class="_ _1"></span>ars<span class="_ _2"></span>zawa, <span class="_ _1"></span>19.03.2025  r<span class="_ _11"></span>. </div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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