<!DOCTYPE html>
<html lang="en">
<head>
<meta content="text/html; charset=UTF-8" http-equiv="Content-Type">
<style type="text/css">
/*Cambios
    
      -Ancho máximo del contenido 1160px para lectura en pantallas grandes
      -Centrar contenido
      -Margen interior a der y izq del 3%*/
body {
    font-family: "Roboto", sans-serif, "Montserrat", -apple-system, BlinkMacSystemFont, "Segoe UI", "Oxygen-Sans", "Ubuntu", "Cantarell", "Helvetica Neue";
    max-width: 1160px;
    margin: 0% auto;
    padding: 0 3%;
    background-color: #ffffff;
    scroll-margin-top: 100px;
}
/*Fin cambios*/

table {
    border-spacing: 0px;
    border-collapse: collapse;
    margin-bottom: 0px;
    background-color: transparent;
    overflow-x: auto;
    font-size: 12px;
}
th {
    font-weight: bold;
    border: 1px solid #0d7f54;
    padding: 8px;
    color: white;
}
td {
    border: 1px solid #0d7f54;
    padding: 8px;
}
tr {
    background-color: transparent;
    border-top: 1px solid #0d7f54;
    border-bottom: 1px solid #0d7f54;
}
tr:nth-of-type(2n+1) {
    background-color: transparent;
}
tr th {
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}
th, td {
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}
p {
    margin: 10px 0px;
    font-size: 14px;
    text-align: justify;
    line-height: 20px;
}
.box1 p {
    margin: 20px 0px;
    font-size: 13px;
    text-align: justify;
    line-height: 20px;
}
p.address-line {
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    margin-bottom: 0em;
    margin-left: 2em;
}
ul, ol {
    margin-top: 0em;
}
ul.nav {
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}
li {
    margin-top: 0em;
    margin-bottom: 0em;
    font-size: 13px;
    text-align: justify;
    line-height: 20px;
}
li > p {
    margin-top: 0em;
    margin-bottom: 0em;
}
a {
    text-decoration: none;
    /*Añadido color de los link*/
    color: #0d7f54;
}
a:hover {
    text-decoration: underline;
}
h1 {
    text-align: center;
    /*Cambio de lo color  y tamaño de fuente*/
    font-size: 22px;
    color: #0d7f54;
    font-weight: bold;
    margin-top: 40px;
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h2 {
    text-align: center;
    font-size: 16px;
    /*Cambio de lo color*/  
    color: #0d7f54;
    font-weight: bold;
    margin-bottom: 4em;
}
h3 {
    text-align: left;
    font-size: 16px;
    /*Cambio de lo color*/  
    color: #0d7f54;
    font-weight: bold;
    margin-top: 1.5em;
    margin-bottom: 1em;
}
h4 {
    display: inline-block;
    text-align: left;
    font-size: 16px;
    /*Cambio de lo color*/  
    color: #0d7f54;
    font-weight: bold;
    margin-top: 1em;
    margin-bottom: 1em;
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h5 {
    display: inline-block;
    text-align: left;
    font-size: 16px;
    /*Cambio de lo color*/  
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    font-weight: bold;
    margin-top: 1em;
    margin-bottom: 1em;
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    font-size: 11.0pt;
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    font-weight: bold;
    margin-top: 30px;
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    font-size: 14px;
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    font-weight: bold;
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    font-size: 12px;
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.first {
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    font-size: 14px;
    text-align: justify;
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.monospace {
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.overline {
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.name {
    margin: 30px 0px 0px 0px;
    font-size: 13px;
    text-align: center;
    line-height: 20px;
    font-weight: bold;
}
.email {
    margin: 5px 0px;
    font-size: 12px;
    text-align: center;
    line-height: 20px;
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.aff {
    margin: 10px 0px;
    font-size: 13px;
    text-align: justify;
    line-height: 20px;
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.history {
    margin: 10px 0px;
    font-size: 13px;
    text-align: justify;
    line-height: 20px;
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p {
    margin: 10px 0px;
    font-size: 13px;
    text-align: justify;
    line-height: 20px;
}
.citation {
    margin: 10px 0px;
    font-size: 13px;
    text-align: justify;
    line-height: 20px;
}
.copyright {
    margin: 10px 0px;
    font-size: 13px;
    text-align: justify;
    line-height: 20px;
}
.top {
    height: 0px;
    width: 45px;
    text-align: center;
    color: white;
    font-size: 12px;
    background: #0d7f54;
}
.zoom {
    transition: width 1s, height 1s, transform 1s;
    -moz-transition: width 1s, height 1s, -moz-transform 1s;
    -webkit-transition: width 1s, height 1s, -webkit-transform 1s;
    -o-transition: width 1s, height 1s, -o-transform 1s;
}
.zoom:hover {
    transform : scale(1.1);
    -moz-transform : scale(1.1);
    -webkit-transform : scale(1.1);
    -o-transform : scale(1.1);
}
.menulevel1 {
    margin-left: 0em;
    display: block;
    font-size: 14px;
    line-height: 20px;
}
.menulevel2 {
    margin-left: 2em;
    display: block;
    font-size: 14px;
    line-height: 20px;
}
.menulevel3 {
    margin-left: 4em;
    font-size: 14px;
    line-height: 20px;
}
.active {
    background-color: #0d7f54;
    color: white;
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.boton_1 {
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    padding: 2px;
    padding-left: 2px;
    padding-right: 2px;
    font-size: 10px;
    color: white;
    background: #0d7f54;
    border-radius: 15px;
    text-align: center;
}
.boton_1:hover {
    opacity: 0.6;
    text-decoration: none;
}
.box {
    color: #ffffff;
    background: #0d7f54e8;
    margin: 0 0 25px;
    overflow: hidden;
    padding: 8px;
    border-radius: 7px 7px 0px 0px;
    -webkit-border-radius: 7px 7px 0px 0px;
    -moz-border-radius: 7px 7px 0px 0px;
    -o-border-radius: 7px 7px 0px 0px;
    -ms-border-radius: 7px 7px 0px 0px;
    border: 1px solid #0d7f54;
    margin-top: 30px;
    text-align: center;
}
.box1 {
    margin-top: -30px;
    overflow: hidden;
    padding: 10px;/*border-radius: 0px 0px 0px 0px; 
          -moz-border-radius: 0px 0px 0px 0px; 
          -webkit-border-radius: 0px 0px 0px 0px; 
          border: 1px solid #0d7f54;*/
}
.box2 {
    /* margin-top: -10px; */
    overflow: hidden;
    padding: 10px;/*Eliminar borde de todas las cajas y los margenes
      border-radius: 0px 0px 0px 0px; 
          -moz-border-radius: 0px 0px 0px 0px; 
          -webkit-border-radius: 0px 0px 0px 0px; 
          border: 2px solid #0d7f54;
      margin-top: 2em;
      */
}
nav {
    margin-top: 15px;
}
/*Añadido:
      -Borde solo a las cajas del resumen y datos de copyright
      -Poner magen especifico en dichas cajas y la que contiene los agradecimientos y las referencias
      */
      
header .box2 {
    border-radius: 0px 0px 0px 0px;
    -moz-border-radius: 0px 0px 0px 0px;
    -webkit-border-radius: 0px 0px 0px 0px;
    border: 1px solid #0d7f54;
    margin-top: 30px;
    padding: 0px 10px;
}
#article-back {
    margin-top: -20px;
}
/*Fin de añadido*/
    
.tooltip {
    position: static;
    display: inline-block;
}
.tooltip-content {
    display: none;
    position: absolute;
    background-color: #f9f9f9;
    max-width: 50%;
    min-width: auto;
    box-shadow: 5px 5px 16px 20px rgba(0,0,0,0.2);
    padding: 12px 16px;
    border-radius: 15px;
    text-align: justify;
    z-index: 1;
    color: #000000;
}
.outer-centrado {
    float: right;
    right: 50%;
    position: relative;
}
.inner-centrado {
    float: right;
    right: -50%;
    position: relative;
}
.clear {
    clear: both;
}
.tooltip-fig {
    display: none;
    position: relative;
    background-color: #f9f9f9;
    min-width: auto;
    box-shadow: 5px 5px 16px 20px rgba(0,0,0,0.2);
    padding: 12px 16px;
    right: 30%;
}
.tooltip:hover .tooltip-content {
    display: block;
    position: absolute;
}
.tooltip:hover .tooltip-fig {
    display: block;
    position: absolute;
}
div.def-item {
    border-spacing: 0.25em;
    font-size: 14px;
    text-align: left;
}
div.section, div.back-section {
    margin-top: 1em;
    margin-bottom: 0em;
}
div.panel {
    background-color: white;
    font-size: 100%;
    padding-left: 0.5em;
    padding-right: 0.5em;
    padding-top: 0em;
    padding-bottom: 0em;
    margin-top: 0em;
    margin-bottom: 0rem;
    position: relative;
    top: 0px;
    left: 0px;
}
div.blockquote, div.verse, div.speech {
    margin-left: 4em;
    margin-right: 1em;
    margin-top: 1em;
    margin-bottom: 1em;
    background: transparent;
    text-align: justify;
}
div.note {
    margin-top: 0em;
    margin-left: 1em;
    font-size: 85%;
}
div.fig, div.disp-formula, div.table {
    text-align: center;
    margin: 15px 20%;
}
/* Evitar que aumente la altura de linea al usar superindices y subindices */
sup {
    vertical-align: top;
    position: relative;
    top: -0.3em;
}
sub {
    vertical-align: bottom;
    position: relative;
    bottom: -0.3em;
}
/*Poner linea inferior en los encabezados de los apartados*/
h2, h3 {
    display: inline-block;
    padding: 0 0 5px;
    border-bottom: 3px solid #0d7f54;
}
header h2 {
    display: block;
    border: 0;
}
/*Movido al final*/
.textfig {
    display: inline;
    text-align: center;
    font-size: 12px;
}
.orcid {
    text-align: center;
    color: white;
    font-size: 7px;
    vertical-align: middle;
    border-radius: 50%;
    border: 2px solid #8CC657;
    background: #8CC657;
}
</style>
<title>Water Consumptions and Crop Coefficients in Avocado Young Tress cv Govin</title>
<meta content="Water Requirements, Crop Growth, Water ConsumptionRequerimientos de agua, crecimiento del cultivo, consumo de agua" name="keywords">
<meta content="Víctor Manuel Tejeda-Marrero" name="author">
<meta content="Julián Herrera-Puebla" name="author">
<meta content="Orlando Sarmiento-García" name="author">
<meta content="Karell Cruz-Cruz" name="author">
<meta content="Yoima Chaterlán-Durruthy" name="author">
<meta content="index, follow" name="robots">
<meta content="This article is under license Creative Commons Attribution-NonCommercial 4.0 International (CC BY-NC 4.0); URL=https://creativecommons.org/licenses/by-nc/4.0" name="copyright">
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<header><a id="id1"></a>
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ZYWbneEa%20ww2AGFpmGOO1wd9lsv5geS3o381EK1vl1/jsyX6RFvKvARQBeo5AlbU+rIiWs13BJZ8QwnB/JbKB%20cVUb/LtYeMJS/fGF4eNtdC8TVX/U4+BRMrBHnjoo68MSK1BwCeVmoblRfl2zIPCiDiXCh+7TZjEZ%20FM6D/E8vjtqEGyJTvQLcWWGWRx1eN5EVkyknL7JnPtSPaIGLAYhxQsbUXI+6c0F+1vWQnwZBCyqD%207Q9/LRIQZO+bJOjKKSc+22paYrXOZYFIJeJt/ykSXujnIZ6CUO47MuvQo4qimli5I4Th/gpD/GK8%20Hz6oK1MOfFOkfl3sJSEJQiELe++V+h4IWEdVpSwolR7L8QEzBOTo3iN7uo4u/PnPdt732eUrhw5s%20MqBHYuQkIep9KayS6F0xS5nI1w3GRj46OR2QBSn/E601rbnySX6EERBErkus8Uo9m4fwzE8U9hbd%20b36xPlnrHj8ZyEtskKS38pFfsW3NZv368pJLzZomv3h3Kh/hEAzkwg2zv3t04v2roj145ypCf2HC%20F27AnXCWSSqUxrfywg6q2Ybjd1JiIhzeIm38aix3dyQwqQRFInnlssT9Wr4ytJFTDiINimo6LR2d%203CuMWU2bE6py6gj1jgaM7hqDSXHsylcVKWQfuJlUjWu1XGSnWK/Di/A4oZMDdLzB6H4k1DFQiGam%20uXfwoU9uAxG5KEOAEiUj5bYHDj2sjOVZQ7tzaAgyFngbU6tZUuauJa1jioQ9d4T+0nAlprNfudtl%20GJX/rpj8XLkIkSAwBf7nx8qRf6uOD6vhIBCVefU4P0lxTZKWI/3u14sXZgrdKjFJmXNy8t9QmV/A%20Jg3L7Otex5kLtUm49u9sknSpC8/RDy8SLh1TSZm2hx8MbNkuKcpJa3wu80CIJ0ty/n+S33tvdKDo%20T2qWjMBgut5qv613sgqw544QhvsrTmVixQ75x6HsjSKDmmoo5qDlEnM8aQjic9W7Xu0+SJ3uJrJo%20GSz5G33nJZNDQVNiRDhx6TziN8P5lMUEi0g7A+GwPyVkLAEkS6NdWsGCtMv+9GAgAqE2OdRUGHzN%201NVXs9rlZF/UzXKXnvJFABc4FxhbYAoq1CSgXIamSFobem9HbRqnmkEIw/0VSQBFmDKbvwvKBaOD%20IKtgZmnYFPlzLnAqcDKuWo3vz2sCzOjg699kh0pSoQyTjitx8vTAd5v25t2eV09l3jk5rthbH6W9%20fXCsH7Y/ImSWFQsfmNgzN1vIEOmp7oxfZDMYsRy7RKol4cr3OrIATe1MeFOuYHHh1IuuevkuC0RI%20i95T5ItQGAPe9kNXWxxQXWy4I/SXhxdUXwJcf96Y/p7PSuHA3kOBYF3ZuiUyx5Et6blC0XSgdTA4%20vc1QVhnFMoz10l7NaH6j3t1J9Z3RlCAoIpRdPjyzED6/vPwcN1Xnzr7Guu3bsvb92JTkRN+eufxj%20thfl8VZ3pG0quznUlFcohaIN/dQqXJV1HKlvl9g4DjQJogbqw6FUSTYFl4qnbKCrEtRuj+QXmJOq%20vbih1R7+3vzGI0+u74EQwnB/JXZmNGiNH9or3BWb+vr+bRtrTdgt6Aku1IHoEi6CPwjmj/eGSkAm%20S+zQ0kxHGwwO81/8h9h0OHwQjAs/l58/C+ZPwXRpYvsPA6v2hIetvLvOXHkNkwwwCxCNQrMotlpK%202AvpGFUEt5yD2XN5vM16eLQQ32A7oUD/q6fPucaJqBBJuMW7yKZ/DjclSVdTMVVnj62c6N0irxmL%20EpXxp/+AvG3jrneWwMhhYnEV+rcKgSV2edmXUuSOlpqtWLYjhOH+CmZDcwpGDry+q2S97V1Qfmu2%20swv0QTH7i6o4F3qJFQIhRQQmci/rSy4bm1Na/Eb/XtaZGXjiI7GF42GNKpQZkn87Egw9LjX3SOn2%20puia1fqPbrnrHqP1fcWZbdD7KB3poZmZ2VIZYlukSL2baoEHbhOEO0L1Ysr6+yvpr26L7Q6MtBdr%201jCvQo/o4syhqDIC5Sr78s/r4ACrdvtuk1qzKhHAH2fjkB5iBVzaQMXukCG/L62q/B0LIJOFJ7be%20cNnlDr6xCGG4v+IJUBU3EhPQ2wXBGFy4GobanMdvMycaHO3qYv+jajEri5NSa1HeHSu1fbAwpwmc%20EoSCkGkw9qSlIcmK/lbVB+zBacZujq5k7sia1vM/90+b77yndQB6fwo5XQyPKgstyr80ZuxV4jcn%20R/da/U1mOQ/LJmj2innnfeYfH/zDnbP7Avf/mOtWSSkLPY9K44kSLVG5xZYJWDqsusx9RMoO3phs%20Bqk7brCIk2vXxTa27+dR3mJdej4XbDjSBdSGtpSpyvimInTW4GIdL6l3w2/RWCY8sh+KAdCi8MAf%206HVvYiEFTBeGMrDn30Nt/UGL2G6E9LeU21+j5zZp4kNh/XWZQJLFvp2iGncFHlBAAzJKhMNX1cy6%20Y7iZCrZDCOEykAPUXPC9qZEDAvt6TWOYmo4/7EZifG+dkFlUs+zuYVWlOueGCV49PiU55AsTkzeH%204oMqvTZn19rTvwm3ZGS3zAVXGrg4e+H7zRAHRYX+fvLww+TN72CHdsGyFCxorcxMANhtR+iswdEy%20LyWVKJQ1uPR8KPSSh/4tWB+hscoULnkbHvtWoP0gCf3Lp2o+99nqSaftULj8leqWh+NNTIqLdOGF%207nCDHiNCtUwDnLolOh0pXH7NLv2SXH+JmRbXTTjsWOHrczaD1EI3fXF2oOha3td16AS74U2jK9fs%20HgEmWDQMtEamxCH5paXFiyECtL2kxm+ucv4zOX84INty+y2/FK5Y13SX8uDPRSHoH5JSKa5NSrd/%20XpsZg0WLKsnOMdkRwrYMeibml/Cz60lmf9jsDfxXdmq2ILs6CU5KssztgSF3+dK8Cy2C5AInEjnK%20rep5Vj4HLZ/KHv6ZE+pXOQF9iT7rncXBXcKMS83SkompfTKIvG6FJcqw+x9i2gxn3geK06usicOS%20V+y3rrasArFMUvXp9NFfhINexS5x69LSzOv07DhIS4zxvaGaKImDQik7qGg1AYWPjmqqQA6o237o%20FEX32ARffm9VrlafPUP3J5nBWEcI2zIv8zYLgTMZLkKAUdi0Qdy5Q4BFZvEP4eY9kVSMgMQPGyX4%20RJZuD0iPhRSX5MNO9B25UK174J/jVRfp0Qt1xwRBAEuErgcl+aGI3mAGLy/OngeEwJFOyG/U2k1V%20d3l/XbllvdXcCIUSdD5BpQ1h5pDA6/MtCxmUgQtAXTL5q7BegmVfzHffrgoPhTVbKGqO8vr8RNlu%20vbm6KiZBiXSXnOK1GdpuxXuUc6+yFno/buEbjxCG+8uaw/0ptPzrimeU7xAAZsPvNoGbgNGHFfZA%20SMtIpbX52W8rpycI81K0ROQkGxmDsduDsyWpFHNyrXrDfDcRgXwBVEZDMV5ZbYMTwZ+yRqD+HVI2%20AUpAcMAw/RLbn6SMEUnkzCaZHHiFvKbC0Bjk9kvV46ozKfZUl+deZwa8l1OkWpx5oR+M8MNfjSXG%20lFyDGXtdIdDqNgOsPffUS4ucDrmyAhSOm0QIw/2lToYN22BnF3zq9UDOeDUiwY/ge7eDEa2saFQk%20YoJv+p4mDspwcaFtIQt5YW1APObPSOMRXXAsYE5lskm7EuiVi7TeBogCOCJYbuUyC/FXuNZE4Kb/%20GNcFL/2945Akgir4WyqIICj+YUDwM53kSlxVYTQNo9slvikYfXVx2WVOecrfGLMAzSJcsKwysfuZ%20vUZvY1zYdQza6yEWwXxHCMP9pdmHoU8tr6HCT34NW/bDf3wc/CWN9Kdi64WGF/Uzs6sPDo7CsTR4%20ZbUGJFnL3crqSMcnhvE+S5Kfy8USlLmQZQFCydr2vPfggcm5FpvZWnVXLg97bgyFyqI/o6SXwzax%202o217zNyGW1Sf21c+UNdojgwKWwfiEREI0zNIGVKAHTTf3Kxsg2yBLIC3CEjw96xhDsGLK6HeQ1Q%20V1+ZyZ2/wB311NHL+8hl4R9+CO+5ElYsfmrpj+PPhr17hM4UXlD985HAIf60X1aejA8Ijk66Bxyd%208833iPUJUt/maBFOZAhq8MK60sxPwlmzoCoJw5v9AlwMc68qV0VIxqFshV0emlE3GpLhK480/dS8%200B+qQmRhevIX4dvmtnLdbqeBdbpxl1+hG4SblFXC3SvLXcuP2EJZo8ErivkNWk3xwSOJb2deC0Hv%20iOLI5ex32u9ev8iYytGBscZIYBi4q1tgcK7G/dOFZAAuXvXUSkwv8HTErZxAOAx6B2A6ByPTMDoN%20m3b7px2aAu3NEFT9x3gnEDjpGEJYuZ/lJkw+D3f8RjoITsIUw7cmA4Ywdf1EaKFtfLkqMaWMrc3C%20haXMPvHD73DrGvmZ9KYpZHKwrRN27hGb6ojSaLe1Qufo28XQZQnnbY0puK8zujnT1KAUqoRivVqc%20XWcy7tfy3kc47E/Dq3vFvg3kqao5qIB0fOGNAtRUgSz7LaCDY8FpNzjuhDOG/LaZXbManH1d1ULq%20dnfiLe1Ngwf3Uj4lDufcq9e5HY0Q0F74iYgAU2nY1w153W/9e9VFTQKODMKxaUgocM4cSOf9I4e3%205d7mzWqEGY2Y7whhuJ+9ZO/rIvd9IR4aUNN1pvG26eC4HL+5amB9Ru/QZ9xUa80xStdmSxsCjZtj%20Rp15+VfSLW38TEaVhGDjQ/T+jyfdJmvWh3OrlsH4lJIryPFIoVT2r75yy7+K6+WtS8Dmfo773XPB%20r5G9f/v/SZ8Md5f53XZWGY1OKdi23/j2viN7j6ksCuKdInivS1G8f5BMIdpYm5dkdv8dgnFTnCXt%20D92Uq42/8Jqdgq7Dhj3+2oG0qO0dbK4aGKgHpZ/apTUlskeZldOKxOpKpubNzIdi02UCFy3yDzyY%207whhW+bshHvXE3LkWCCa4DQj7zksmgstfnE21y8YIE3WGMKluaFRaOlVUxrND2j771NbPqKfSbiX%204LxlzPry9IDAOmbCgcNgOyYQs2z4PXdCgYt+2WuViVkiRoE4RWoViasTbhBqU9ElgkuO37cmEEJE%20f3UnqnCucCnAaJALIeaGmBDkVONe4nMXckVwbS7wbFcvBFRYe4W7Mzp92WxIBSt99hdcS4DuwPYt%20QsOWRLQo846pEYnEOwM0ZI3Ulmu7FT4QHG3gFplyH4jm5dTBjtyCNqOmBsMdIQz3s8IB3mRtbs3O%20YUqZutk8RMqQnlfW5oBbBH1hVqNgTJDRqMlNMhS1WyTLT/YzmAuXgxSA2ha2fTeIIkgCEAb5DJkY%20orlhmh8TjDRlBapYVGTeB8SoPz27RCBAqExIkFIViFip3BXv1xO/eKfeKQT3J550Kq/DptyUmKMy%20N+LyhCPUOmqDI6RcKcwME44c9R9c1+KPrjmzwPVOI3IFIiqOd4ZRCBXLCjtYXfT/DAdlU2a74kWr%20xtRlZzwueb8iYwBOUIMQtmXO4l70Gw4/3gBb71BImQaqXHGOVSr5k6643O+W+GV1lhpHFIPwupXm%20p9/Ko9qZjvmT4PZHwQpBOgs7tpHerZI7LqqMVhHBy03ZX/eDKJRU6nMeJtT7JV6aK164gx/xCiEC%20qbRfgBzvz1Agrle7V/6DVAZtenFPXMId4lhQtnmWs3TIzrToyprynPncsmBFNSyeC2d4s5IIhwfg%20e78UjCOy4p0f1NimRUDjQoBTg5g2aC7QsljMUpZw3v4O+8JFZ3SKgBDGEob7ny3fVXhoK/z6cSgp%20wbAMrVXhwuBUeZIl5ie8Qv3AGKkW8rNj/O9f5w8nh1PNhvu8k/1QyOVh2xG/qnUEKFtQyJPsBCmN%20C4VxanmVe14QdCrYftMlTv1R6yKFoB/ulcqdPKNyr5w5kKcrd+5tlE2ZozA36FfuLOlAtUNqHCnp%20qkEuU5BcaEnAijngnxI872nHqY5eCuRy8PVbYZIJ025wSaMAFpvaVwg2SaG6aOd4idquphsfuhIW%20zKkMIUUIYVvmbIY7g3XLobMHjtocSswaKcoGlWUijRtUdWs1sVok15zDpfBzBZZlQ5kBee7Ohgrr%20lvkj0NMFmMrDdJzn63nZZboDuu03ygXmL7pdyhG7QK0CLZchZ1BiEcklAiNejjPdIMz1V/0QgSr+%20YUkMghgCKQJyxL8fyuQgSP7KSgEBQgIkVKgKQlUEYiH/yJTPAX/OZPe+Gwz6F2NPfgBgEE3BZYvh%20nk5vS5gzZgsGicqCnPc2T08wEIKwrB4WzK+cHFC8rQkhDPezhfqjCQcmIaBAKAz9j5TJtOglr2TI%20KqdBlbMQKYTLobnMcaDzoB+aM+pOXtJ+55ti9omAop5WM16o3HdKiD8k3DChZEBB95MwFoVQCATC%20aeWufr81xPyY9T57dfowZ8lr/6amOsm5SyotGlqZkIAcb9G4/plB0Z+9wJ/fhkjgilBg0JMHNwPu%206eWs5Uhi/s6PvKb7T8Pdy/3uPn+TNBWmx52x7lI+L4XKkmCrQQmkADPDdrbKWn8ZdB8Fw4LWlH+c%20wHxHCMP97OzFfX1wOA9VcUg0wjvf6pW9jssdpzLc0L/1n/pTAnj7+mgZGIGpYbg+4Xfkn519XsJO%20S0tGIpL2gm/NJJWAppWuDssAS59wUvFHMue7uTv7vLfPnzPXMp4cbM9PPAPxnsT7YJVDAnvG9yRJ%20cRyLc/58W0Jspm29oxOc7md3mah/2HjwMKQa/O9cdSlwwolg2cxilcGa/q+GyoVdAvvzMD4Fhg3L%205wNORoYQhvtZ2o8CNNf79+O4z2yqkGdnp/dPKvhDaNgpEpJT7kqMSv+3++6FUyevV64zZpklU89b%201guITC/SD+57dNbsZaoWNIziczfcHW6D93Gy7pIX4sk4tDWBdxJDntXXesa+4pVxNZJUeSk4CQFC%20GO5nC4cnC8+TpDZ5ZuXq91L+TK0gIBahkt9kJ5WJwJj0vFX1mdO0wP59Ow4e2FNdFVp/8dsBXMex%20n1WwV44Bp7UFlD59o+xJ9xWp7CiCf1gIYbifXV6B2XkERqKgKn5x+hzHgFIJBKty/+f/6W0jw2D3%20tJesEVGsZo4B4SAsGg5L4pmXuaSC/cnWH/86EeXWWal9W77ac3TOwEDv2nWvnjP3nFIpQwgVRdF1%20XSJS27QoeZ5jlyhCJg1P7PJXf32OA4GX7CXd7+E0zgTMeIQw3M8SG1bNgYAEN2+BeJUf3CeNLa9W%20nZyGRSm4bi1I8v+p20A55CkLXlFmkySe4LoDzoBo9YXlMw13L71N0/RK8YiquowJgkAo9Ypz6n0m%20PG/pPXdtix7JLqoJ5Fr79h8obNooG0Zx/oLzS6VC70B/S1vrpt/fm2ppWLhssWWeutvD/HnT3roG%20fv4gHBrxJ/g91Y7ynsPMww0XQ1MKx7kjhOF+NpsysGAxXG1AVxFaKw3lP+UwGDgMb768MvbjjG7v%20/GNVTEllboApaKrltglqCI5OeKXzk1MOwwtZwVRWFC4KMqV9Pcd23nLLtZ/+jJfsuUymZBippqbh%20wYEjtz6yJNqcHJocmHYuJ99+LP3jVcu379p912Ob8+0dK2zb2fDz353TMKd+uBhevpCx5x/XEozA%209VfCT+6HOfOBn+zhkuSfBq1dDM1tlWGj2HNHCMP9rKEwOQRbuiAYg2N9pyxIJwx4ZAesX3Em4e79%20eNH0+z+268/3W+1K5d8kNi7MKFVc61RXDEcc7o9zZ5XpwCTRv1uVP28fhtInHnpIP3o0sXbN+GP7%20pe70dCZdk6p9+LbbZjy6eeqCtfSyVzlZY6YcqprROFqTjivqte4/3Nfz/Xnz9vaNBjZs+HVr1aKr%20yUxthO9r11pT1a5zGi+Mwb1PQMH15/s96Y7yDl2mCxv2wcwUqBqGO0IY7me1eFckaKmCTAEc/SS5%20DJWBInUhqIqeSVp59XjZhF3L0uks1M9ko0eEZBOr3hidUUciMzjvFksx+3BHhmcFpjBQed1AYNl0%200Bae5ze5riuHQ337upLDgZmBsHXxa8KxCGXsyr/92wNUqH/gwbGuY5na6n/p/+2H6i9dUNVqOKao%20WAuKr7Eb33jlG1blyoXunz94ScuSHWNdo5N9XrLLsng611Rr4zBVBDt7ksuq/rB9DiqBuprKxWdM%20doQw3M8mBpEENNdWObVfjUeVZ3Ununu6OeP1jbOcqVvnz7jjlHMPPE8QA0+6cy90AgJE5tu5CVJ0%20maZAbTX0WeAKLHWBLVu2IIAuQOlm5o8Vf85o9FKYErL8/PNHhqcSB+11yTm/krrlUIDaIDM2/4Z3%209cyf5216fu8+wbBkQt3KuBzDsUpuKRxKMuYU8rlUSRKitKyR9W+8JqQFbPs0GuQcFs2EztL7Glpf%20xdynj4SiKA4PDxeKhVAwLMvynPinpKCFI9wRwnA/+/kOTK5vX1oV1xg7oTuR0yWXscb2pRPmJtcE%20UTmTglQUwB0S0klnmvo3mpq9Yo1A+nNQ6IKozOU0zR0jNOiveM3KJFimhD7/76CyfP/3b8zdty26%20/I22yFdNRx//2T01a+bNaJsRcPmKyy49fLRrQT+/pHp+tRqyXIdUBjxuHD4QHKYdi+a6thMV5Ols%20pq8BljXW2/rpJjEzIZJsbZm90rGKf/yiJEk2jcmZTDSWUFWFTRO8MRUhDPeXSnfGtQ3HJs8Kd9e1%20vFre+5ZX7ZIzGtjn5bTEyaKtycdgindY7iRddl+VovCpMG9uhcEtfPl4aMvdfPzSLKVQdV90YS5k%20hRghzzXc0AtqxzQjM2bWfmTBUUrH9/ZeFmqvy4d33Hpwz9Lh5LxWMsS9rRZrw9WgscoTecW+SqSa%205gaptc5LdkmUJorZY6nyzEvPI9YLu4zg7Q7b0r198vT2ePvJMb195X92nvwSQgjD/WX8JpFRx+lf%20nRMlCISdpmYYpXzi8nTZ4FqQawQydebh5slc2elo8B/fv6DYlyqndyurJsIg8udoy3jhuerCCwVR%20zBZzP91wY8A1zmtdeHFowU333Hdsw/55yRbBca9OtHFZ4E+NayEibSmpPZ0jfM48K1McMDMLr3tt%20Ihy1LRyxiBCGO3ohvAjWOXdmmZYAC+rgkjWwaTs/2GuCDWtWQ1szTE+7edONmXDVer9Uv7ngGHWg%20D1A++vzvsGWaxLIEBudetv6u/7lnRrC6qaquvaYxJgd3jHYtTrXVhOIFy+/yeJthuvajffv7zOmj%20fc4ic61b0EOqJkuSYzv4NiGE4Y5eMH90YMmf9LEcPd7ngcyUn+PeP4CDaUB2yh9b4lXPjIFZholh%20fz7I02xreCW8Iivz5s8Pvzfw+MDU4aOHLq2dfzg75HC3KhB9oHdXR6IhKClevouMdMn5yaRw9Zuv%20FalAVMk1bduwgmHVdXEpPIQw3NEL5OW4psCcWfDwFhgZh/4hWLUE8kX41R2QqoKpDFyyFrbugp/c%204j9SEGDpPNi357T/CERRUBRJlmcvmk9XiF3dx775/bsuis5KBeNbhzsFKuyf6BvMT86ran6s/0DL%20snlz37w2poY442p1VHJJtm80sSyB4Y7QS6sixF3w14H4i3h0D8DFayCTg7WrYGLaHz+zcA7YDlx4%20LmzfA3Nm+jO5x2Mwpx32HjvdMTlesvf39Nx7441PPPRoyTbHJiYye3rWVM1aUjtzbeP813ScUxeK%20l2xjVcPsnunhGTPaBhtIdTDK/AvEbjAeUVOx8p5+08URiwhh5Y5eIAY8Rqn8UDg7vzQgsyXzIJP1%20J2bxauViye+5H+mBma0wnfHnHGYc+sagvFfuGAoQ6fnjnfuddGd6ZKqpt2egt6iU2eWkLlkVmy7l%20JqzCnqne1kDVtbPONVx7RiQ1WJoKzm7wm0SVZk5AUYWOau2xwcnRiYbaOsfBzjtCWLmj0+YCxKmw%20YiSiOZQTONorP7E/NDDkz7DofVg2BANgGLD/sLCzMzI+CbIGtZPqkmKAn8ZQd85YU319oqNdCgZe%20w2aeC/Xd+bHHhw59fu+th84P66vr24M1vHJDlCJJLUoi89gR01/CqbKgNgOpzjvKKKW+cX9FEoQQ%20hvsropVCqSAIkiSJ3ociS5omKhJX/TVLQal8SJXJgk/jsqdXvNsiUxXX5crPDt3yQPnglmPrXduf%20ZDGdhYYUHO6GJwrf+vXwsUd635kIA6Pcpqd1oxQRxQ2/vXX84U2SIB8sjt41M7uxtbSrnV31mXfP%20X75kwfrV9yqD2UxWoxLjXNW0RZPaoSd2y0GtMjMNJYooCaJgsef6ZaTyMqXKS668fK6Bt0MULSBr%20qqx4TyH581CS4/dIIYSwLfMSPFoKgqyqjILNuGEYeqGg5/KD3T2uoRsT+Vzf4PZxUAJUkrii8UAY%20giEIByr9cVJ5N54z3JjLj47Oz9OrwRXtyOuy2UeoDB2tsPcgCFrNFHkTQPWg9eaxyZ8GhdO9BdYx%20zfVv+Bv21rfd99XvxkeEVe95zxJF874uEcHSzVgoMuddlz947+Nt/fn5gTouCnMTTWObj+xWd8yc%20Pyev57P7+ppAdIKidyh55hVVP6WV40u4gmVCsehPZF8uEEsnjgPZNOvOHTaLD1EKYiCgRsJqJBJN%20xEFTRUMTZdnbjU/2jBBCGO5neUcGgKt0ulCYHjw6vfew3nOMjQzS9LRULoULpgSMuKwqSQ7ma/35%20VGIuaMwxAcJMTLiBBru63W5d6lgOPEfx6n+LeKlnevW2y1hdjb+G9YGjsHopPLhdYJWV7Qix6QuZ%20b8srlgOq6p1VtC6dNTI2FgvHbN2f78XiriiLQ0ND2a6hQDK6eeLIzkOdl7UsbY7WrEt0HHh4aHLH%20JtFky/PK/mipbk6r+4yh7t52GrY/XGfgiDR9VCr3SaxMQReoQyoLSFFR5VXGnSX3Dohwx5Us0NxI%20EFKpYjDipFI1ixckW5tbNOLtUiid4fTICGEmof8bxd+LE2Nw8F5h9726NfjheGkiXlVOFUVSkKko%20JD6YY7qQ/mFcqHMiry2kf6QG1hlKu+VOC86EUH4iwEfB3sdHOe/SnAFuzlVOPWUAOd5JCwIDgapT%20GaCSX7nvPwyUEmDhykOChMALam8wxqxSaekVV80pl+1y+fhvp5Smc9n87TvWuLVMcNfK88V54qaB%20A6ooJwORZckZ/ZnxI2JuzyxWvWZVPBR1njFlmKTywV3yI18LRVgk0uzUL7H0TaqbEyLXFOxx0Z0i%20VZ9KT3414UzIoVVlZXZBCGbNo2Lx4REmMqOX5e4NdguJzFJxaj2dt5QlqioLZON4HIQw3P9yO0+B%20w52w7U41/WggqgjzFlhgjBlFreaTufJOIftLlXCe3xas+kSa3h8SW2z9qOwUqLJaF6vd3H/EWYly%20zV9RWwKIex9c6rUcpj5XbyYZHJirfTYUkjV7qyT7KzoVS5CIw1Qhvyz5BYuFNd4lSeDPLMBPcmgQ%20vZqfEFmWJVl2HOePs1f6y40wFtQ07yuVNfVkL9wLfZl4Dqpbqk3mSIwoghhTgrpjCYROFDIbmwqz%20r76gUdaIy50TJ4P0njToCE1UBA28T5G35Wi1k/lJlNQ5+lZNrHYg6jJ/al+SvTuUaHRIA8vcF/Mq%209JrPT7ljUipXah8qT90XPfhIaEedmVpXOvcqq3UGgIFVPEIY7i9+wT6Vh7u+q6TvCdca8oqPZ6wx%20EWJM+xuj9H7N7JHlDosInEhcf0L1PuLvyVpdcuHOEA2z7M8i8RtyqS9NTv9n3NivEJkfD0TuHQrI%20qfsp3HuMuHL2aNj98sxmGBr3+/WKDGOTsGAWTE4X/6b5/+UL/vMkqmHyxPkUpcqVyhxj467T57rs%20WJeoqbFYPBEOM9u2TBMqQxv9SYApLRVLk52dsaYGr3q/6fBDDZGqVDD+qNmf56ZglFbWz/a2ZMzK%20Vy9qTyhB0zBPvrEEHAKCyJ0hcfrb8eTHMvao6OaoOyVI9Q53gOkEbPD2D40xZ5KyPBXrHLHJyd8Z%20Cqww5VfZwkZeKxOYCORuCvz2TqPx9fmr3mKHZSzhETotOFrmjMjQMwg3fTRCf5vsILIqgitzsc1y%20BkV9u8odYh6RpSaHhhgNePkO+V9FA3Ms6sWZF20aD8y1sjfG3TFRmWPx0yhFjw82EQmUy3CwC1Ys%20hd5RqK72b0bt6YfqBGzeDovmwcAERBOQrIIDR/z7m7zH08oPyoQcs+279dImQ+9x3RQh1r/++2Nv%20u/63N7z7Z1/72sGuLiUUFIUnV+ymgjA6NbH5hz/a9K8/EAJK1eVLNkwcKpVLpfMayEUdc2KNlX4+%20V0AsZHNE9n7J8zSAiMbL29Ti/cGqj2adAYkyL/FB0iA43wzMNgUKco3LSwK3idxmg0uibyiAxKa+%20GfcOjY5OocZu+cf00tWseGP1jz8dHM9iQYLQaRG+cAPuhBd8QDRs+PW/hBs6I4Ewd/3lTImbEWJv%20LZS3aLnbI1Tyx5eHzylT1SSRcuGYW0rD1CFxYr+cd6DocqvWZs12cb9c3BCkjIr+1DF+ae0V7QOu%200yxK5MRktxhPmzxr8LFWvWMB27rTX6Z1eBQOHIZUApYvgC07/AkJvC96VXwuD3X1ML5djuUlmwAT%204H69nOdsqawsUdQ2UWoUxQYqNLu8NZPVdu/dc8+9ezPpGUuXhlTVcRyBUkXVxm12sdmSH52MJGMz%20nUgjCfcFjWBNPNSZrg0lHObGldBYV393eaKmuf4kJxuiePiBB+v6B0RJpowQRsqHFKPEp7eoBRvy%20Op/qEosCK3KnMMwcxzQPAhuG6Pm6QKi+LaAuNwt3hTgjoUtL2kpDXWKZY4LUpUqD6oFJd/l6G0fR%20IIRtmRfjgAjDQwDHVC3Ij3eaicyto7LdLwVmOMZ9liEY6T6h9xtNdrKBJFvk9zRM2SaRQq3zFmWH%20br2g/nd2SSgXSWmaFpqNwrigj4h8QlIKYpAfn3vxxI4KI51BY+yKbFgmK9pY96A/A8Hhbhgeg/NX%20Cb3FC3+6qe6c8x7tPdp/8CisWQEug9EJWP7e0r4jZT1Hxu8JXBRV20XJO0MQmeu4Zon5w1oCRJAl%20pVaJ1blOz89u/un+A9d9+d87mpr279z54Fe+sqBqVdXcc5dCtNBTDIdCAie0ZzR03txDof07dtxr%20COyNc9denpi3edPB3uruWXNnP3u+X+K3mfQSTRPXijpCi63Vutxlqb9NB5MsFOSGzh7Lfqi5/SJT%20n8yOZs2pMatlaHigX9o+GpwqNMdZcE5JWcaYxJxxkZumd+x0KI8EYeqAOpktV0ew+Y4QhvufnQv1%20dUBmmPZRGRS/hvSKbpGTiRujk6KTmdOsnrMisWxZQ+vMaHVCC2giIfv37mWu296xeFzZuKAdBMX1%204488+WzlMkxOwWA37dkp6w9L1CHPurPUq1SDtTwg8nQOQgG/PC/r8LrL4NsbPr5t8mvet+882vup%208y/qUPq8xPdvGJUgb3MW45m98rWhYJVIgfOcVdwgRLYnl0yGmzkhyeLwsukDlxjTKSXUGk/E9h78%207cc/ef0Pvq8EAus+8pHx4cnHD3QNBRKDNTxsTilFu1xF25Qgff2aO+B3kfqqzWPD11jtmQh4r5G5%20z14wibhEDzvwhsyiNbRxBqtKVta5Pt4CrLyyQtY7ODXMXb7MdcpAqbc9DmO2aR/YtXvwwP7egz0x%20qzt8z1C0JxCeYwtvLLC8d24DugWBOWZ13N8jCCEM9z83BloI2q4ojxwMVCmEArE5PyjpidYc76ia%20f+V/NDekwHGYZbmuy0olC8AxDOaHl+laDpiVgHtGegdEaGmAllZ2/pXGWAasLX5L+oRf6EJQ8Ydc%20Dk7A3JlwtNf/4u5OyMBVwF3wotea0Ztdl9X7QmEolSEehf4JKPaIF3UnqsJUYO4Tpv6fLddMzX4D%20hOrBH2vOJzjvLE/c1fX79/XcdqEsxaKR8zuP3PJvX/rAN74uA0znMr+8/WO5a1+95g1XG7qul8qz%20FE30R77wxa1tsiPFHXNQnyytTnXU1lpl41l7yDahbYn99isqExTYlSpbP6Gv5e0Eb1dYhuHaT38j%20qCipmqS6akXo0ksYc/KbrhvfUxzcHzp3RCRlKhAyQZ1FV+v+ZQS8porQ88ELqmfEgBXrnEKDITl0%20irl7LFMnXByXpvcHQ7LoeIFeLjuOw08csM6P34EUrNyCL5xwtPATsOwn4EnfD0GAwRF/Gsi2Ztix%20H2bPhEgIFs6GeNz15wkDv1vf3ka9Y0pTPagq9I34i6zWbIo0h6jA2UbL+P8WfXRq4ccgWAtepWwX%20wS75/9CSubkf+Nqyz95tuyJz66LR2gc2PPi//+tttibKi294y8L15wqmq4FYFY5psqJb1p03/fTg%207f8b3T55kdbeLRZq58xwzZNX0V6q+6+oXHlp7MRyQqvshD95qd7xz9tptmFww9BEaeLxoJqVsmV+%20/7+Gpgco9Q4Ts/WlyxmY+PeHEIb7i9aZqamCxlfpXWWnz7EXKcpqrtXsjdKjmhe3pxo+IskwcEz4%20zfdg22aaLlUy7vTYDJrbINUAR4dg9TmwrxtcEabLYDoSEBGI4r2NmTK1KAxnoOhA+1zou0ddraou%20gV6j+N1Z76Ity6/i76b6eOXwcjx9RaE8eiW7QWqY/1/zP3TQLHFCFsnKsV/cnC6XCCHnXnhRNBTx%20Tj68rPdPQZgXrvar3/f++e95y7Hc8J6JHgUks6S/gNuliH8T73gGHttAb/s+5KaIcKrzRsK93yfs%20C9YdipwrabMspbPo9NjOrCvLAQ1w1WyEsC3zYjJhxWXm/b8pXwFhCtwALiqMSM8VPETk7qRY/J/I%207tsCW1Lm/LcULr3aed72sUuhwZQmb456BWvSgMzjkCyBJELa5uvg31azpH8zEIiBX+zlENREUSLk%20IFiLiqos+/2gX0VmlWa96xzpO1++Zu/RW7d08TcB5CvnEYEOcctXXr9v/I4/7Jz59zePPPLF3H5F%20DdQe6dq3fccFa9caun7CaQfnsqKooVB6164xGP+NC+qO3gWveh+l9LQubRL/oPf7n8j9d3hPIbsl%20XZovnLq0IN6vc2TGHWZwGhLofFd5tDZ//ToHDPzLQwjD/UVlw4wWWPEqu3AbScS8UyD+vBUs50AF%20CGk8rFF3PHDHj5zlFxSSoecZ+OECrwOxcVzilcX2WO54z7zSroHthBw/nHCXqxy87eAyIRM6adEk%2076s9trV1wXVgmhIbJZJXaY+CVYRgpXgvFkU+5r3/kjEKrLi7/fWHtu1dJPEWxjsfe4yvX3ey7eeO%20YdSvXj37issConjPTTfVNze6tn2af2jdg7Dhp4GrhYATcDOc28+5v45flSCVU0viehtLLniHFU96%20m41/eQhhuL/YLHj9e4zbrXTPlmCoJIVt4kTJaexxogM/QM2kKeWmSDLKn3dUn/d9Vzzp0G71xP/0%20O0Lek1sCi3kVNXN3qyk71PQv819brw0fGYVPnPuLvRNPfKfv+96x4OMdH5hX1XN0DP52+R8uLuz+%200v5v7Qg0LnYmo7Jsdx7Ol3WVEP4nk9zYtj13/nx/igJKr/vox72jBOP8NP/QCmM0xoQdgr4QZIEQ%20+/kqfUcnZYvmKS9ErKq3Fq99o+138BFCGO4vOgeSYfjbz+l9vXrfISHXyyEbIO4pJxDw8jYgSaOu%20M2YZsyXZtcn0NGnr4Cdm2tODJM+AV+eWGZOAePU7d+1jkQbQ4oUCBOqirQ25/U7MMJ58dl0nQijW%202pgt81hpjIAS7g63OFMjoiiLk9OFQj4YjZ10WdTjX+Suq0rS8RkLTpbMT92URZ7esvQknUPksuju%20sIxq101IEqXkVHW7dyIkrCkojXrHDNY2z21qqoyQwbHtCGG4/8XynbrQ1gJt7S5IULvHLNknmW7X%20SzpJVfOG0Ts4qBK+TFYVQiYNVkhToCe06S2vPC2BxCuTfKngVI4UfoFsEFZpVYgSMNlPVC88qUUc%202w9QLySp6k9k4D2ywJiX7F7KO8xNK1EIN3zrwJfOOfKfr1u04xc7F+4VPwjxoPec3z/2b48fvfGt%20Szfdtr9jq/130JTKqHGLuyolkq5nSuVEImkz9jxtJoCTXlB1/FbKsxWnqHdq0SCIMUL36kaut2cu%2081f/sAzj2cOKuH+Uuva95pwO2890+8SRlAghDPe/BP7UhLTSScZfe9W6pGkGIeN793Z99etz+gaS%200bjNucO5yGhxkj5d2xI/xbJVVv7qKUUGw+HDW5RawwtqGBftmvVGSCVEgL6jRDscCEige4eBOeXW%20Ds4ZFAw+sUWtdSQv5fcyY6Yo+aPvgTtU8AdFRuuTTro2DGG5CMG2OeZPvANRV+RtkXK+NgJRIe0P%20keTMJaJ3/CCCwEzz/s98piEQdNkZDkwxDEGb2QmXPWOHcChPC95mWZx7B7bzorGxX/7mgcNHW65/%20+6yVK1UglvEn+W1UJnPH+5UQwnB/SREEQdS0XLnctWHDwE9uaj7WW+N9VVEs/uRNrYJLSoUTyl5m%20QctstuoCSxJgqgyPHNTOndYI5U9obOU77aakv2DTXTcL1YeVlEonbDZxXv7qt7qOCYPTsH1PcLXu%20ld0kJ9kmuNwGkdCwVQDXBkl+tPSu9P7tu/irwCr8/Xm3Go708W3XbXOvt/c/ss9aDWHFOxAErbxM%20/FtjHcZWdfc3UnrGy13bZTJQXTxhMIwX7lkSZX6zhlUyv0aWE9t3ju3a8/B559S/4XUzly8PBoOC%20IOBfDkIY7i/FIt6LbVmRXVGYmJg8dudd2TvvSnQeXklFL9b/mJVe6LllOlxbft3l5rOKfdfxktFv%20r3ifvbrZrRT03uHA0f2vcMfPatfve4BL/H9bJXAt/4YkXrku6zLQwjxLXWecS1RsLI9tt0sgSIWq%20Vz3uXAoJCUY7g0pZEkUoTBr16x63zwN/+WsTHLOxNOz9iPckhssVrtle0Kt+5c5N4j+1dy6g8sp/%200idHmlNOKrMvcIv4G+Q9QOHHT0QYI1wonfDCGCx/rf7gDq3DVEH1r8L6e0PTGr2TmEc3j295fOPi%20hbWvv47U14nBgCDinyVCGO4voVodqCowWe7u6em5517rgQerh0bmShJogWeWwCInuSKMzixc/bn8%20zI4/czeZcX/ymXKNXRqGqCotKo/8LtsDNQvBMYAEOuybP7jue7ZlcWZ9a9313znwsT7pNcAMEGTI%209i0q9BNJ0k2gs8wZV5l2v5T/fdiL9cCasrrMMDuV0sNBsEnoqoLSbnmhbh5RiveGgHBtqRFYo9uD%20YvEhf4mok18ONmHpSm5/Kf3wl6MtE8FA0DtO+QcGxyvlA4EGzuv27JvevWeoNmWfs7rl4ovrm5uJ%20SvAeO4Qw3M8q2f/ITcOhJ0oDP/inxOF9NflCWFXdUMg9IfyBWNDPHO2a/A3vM6riL8p1QglI9UJn%20ZIsTJuICcFr67u+vXVo5rSAhMp2KW3W1/nic4WErCGnglaa/oFT3P7iclV0SGbOdcIoFazhbbhCv%20chcgcmWJBnlwvS7PsNysEL665OU4Ebm2whSirveP0OVlMckqI9KhcGeIaKcYLlSGVSt53Xezf/hP%20M7Mp2qiAKz45St+PeFWtAqiZzuRvv2PqkU2Pt3cYa6ExCcGIf2DAzjtCGO5/WZIf693HYNvdyvjG%20QGRCWkyeEGTZi/VnxpGXe6LrTulOf5Pwqg9OnXcB91L+RRoBYlswbzFsTeizSpGgHHzdyEPfGrsU%20UkvA0Xcbb7rhV7EPLvmhy+h/7X+/WX8pUB0EDaaPvLb/7oQcZC7prdIXJ4X8Rin0Fjtwju6PalS4%20W/ROSkBbbjKdeP+pb1epyiNthcB5ulfaE4W5BRCiIFa7nBPyHLOtl6EpBe/7kv7g3dbj/13dMaVH%20NdkRhOM/UBnOLwZFMazrTTt2TO+M/uhWtfHi0urL7MbmyvVVB//gEMJw/wsIwtAQbPilmtkQqirI%20M1QCGnNBcE6MdcF2io7dFYsmPvT+GY2Hzl3yc6LDi7fchONCUw3su6jc/+tAS1S4SIB9u7714Nqv%20QSgFWiAYFqukMuMQCEumGvcHchq5c3Z84ypi2jQwXnTdxeaCax3b1a0eaerrSc4h8e5sYJ2u71DS%2034+7BVr10XTk2oIf1I9rU19LBi8pJf8uAwyMg1LhvuDxJQOfi+WvErV2vTtQfX22Wxy75eb6yalw%20IOAKwvEq3vvMKAVNrfEOLGPB7I+13/zerLuyeMkbraoEjolECMP9xW/FPPKAsOO70boptS0Aboi7%20zwhsv9XBOTOtjGNPNjYUz10VX7165fmXjO3qZSWgyou7aY4BF17j/mZToWEqTlX1g+aos+nTjyz/%20BNStmA6sv224jwHNBM4HWYKJI6t2fuPj5R4ihwiDx6G8cl9s5KPU4X7KcuZfTc3+MqKuMHK3Rpxp%20gQZZ+r/i3mvz54rJU221nvxwpnBnyPtH8b6gPSDR0GmMnuTg7YRkODL3g9f3XbbuyG9vH7n3vprx%20yaisEEV2nzrw+ftT4lEJ4rqa+bl60yOliz+ZX7aU43y/CGG4v4jdmMEReOIbsbmG6obYM0t1v7Fu%20O7ppTCpyaeH82BWXLb9w3fjIqGsYZsErjF1CXvSts12oj8Gy95Yf/Zp0CQuBHPyEPb54y6d/V3fB%20QNP6ncpb/ZGYZm/dkZ+9evjhK4ntJbvgkg12af4nC7O2iumNmvd3QRXGOZFn2PH3ZanEkx9Op38U%20Mw8p/hQzRcGfRn6uVf2ZdPGBYOan0cC55UrJfXxwz2ltpOu4VqHQUJNq/NhHR974hu4HN4ze90Cs%20u6fKdRVZcQT6dCEv8GgYIiOhDV8nM3+QjQbwVlWEMNxfJBxkGUKBys1IT5Xq1CWOzSa5nm2oF9ac%20V3/xRcvnz/cvqxrGULnbi0Tyl9o6f4YZHdathh0XFP5wF70qoXFRvVxga8c29I1sGBU0r/BOufoM%20ysJS4P9n706grKrOfIF/+wz3nDtPNVMDVQwi4ABEFAc0oHEgOEVj1KfmpRONaZ/Jet2d5C372Zos%20zUunu1/a2NptTGt8iTFR2yHOIyiiKIiAgAhVQA1Qt6ruUPeee4Z7hv3OqcLXimAQGfJc/9+qVQur%207r11alvrf767zz7ftlmYufSyo3syP74Wka8rmrVgTY+1TvU0JmbdUIc98k/p7PUleYJrrmHBpdQT%20DG6w7PVFc7VSui8RP0sT67zw8WZtq+zslEn8FFNOjm2TbTfX1U246krtqxevfP6FVc+/kHjvvabi%20aEIIizLzBD72LoIEiceiXJIJG6gCINwPGpcyGRJbbLcQZiKXOCtVaTSrFyfK9efdOOekeZlMRnAc%2027IsLWhjyPbUhOsQ1O+To+IwsUd0bZ6iThBkVY5NZzSDj61elyN+xHseDVW9N0L6EdeXj3mpbvC2%20WH3SqfthgclU+WO0cGcqSFKRxDqXjaUqt1j8Yi11RYXXyN4qj/xjWqx3098c1V8Nh2db3tl6/s6U%20EPnUv+l4xMcVpeuomcmONsswq73bdj71D4mtSrqixKPBRoM1h8IddjSKaXcAhPvBrNxlv3Jvd9w1%20QW+YDSGz6+valxbVesoT7M4FqYhoa4e/NW1wo5BHfqyXFWe5ZQqycYStZlwxKgmCynXXG3Hc/ljN%20m2HNrYRPOIV6nyeSuZjxy3NFey5a9zcFNy9Wl4WNVWr6G2VrfcjaGPKL9NTllfxtKWW6FT7GCm5r%20CrrYkPZiVGp0iH2mE1iwE6FperrRmK2LdkxsmfmTKNeWPKK890xsCik2p9REByvfARDuB33uo6HT%202eA6xZrjyd6Rp9qNndSzwqvphquE/3wO0+S8RZTmU2TD+UORKZXtG8XBrYL5djgtCmFLnHWad/S1%20lpNzqmXmBW0Xmb48nPhKxRmQuBWcHux+ufjLpDLVKt2XtDaFQhNtbpP/OTLXrC6NeIYgxLhbFrLX%20FYWEa65TGDsAb1CC6XjDYBa1z6KuQXvTE95az0owsWuii22YABDuB31mJt7mbHZrC+KqqIlLbndm%20/lxj7M/xSB1OlkdNCXbGfPJOcVesdofXpo5SQ47KnWXKEJPS3yqN3FRnb5OZ6pUfjgtRL3qywQ1B%20nWZVIh4b/xuROAtxZUaw1D081zDeUov3JoO9pQrC8K11jT8erjwWLz8aH29RcECIApnD9Obt8RN5%20VJPcl0lf1OriUioAwv0gs2nqFN55pGtvFpSIR93q0KAmHfy2V0wgzvan4bvrBldZuR+PVrDKscb9%20EpzzGrMHRc9kzpAYvK7A/b+I0m+So/cnpWan6afDmWtL2sPRMCPJovAVo7Ez9Nz/rLM2hnatihGD%20k5wzLHo6Cz6bTIgesHCXZOrdRupOhWSvVhGmn+C0teA+JoB9hSnM/a/cswn6Lz8rj8wvlI1ghQjn%20n2GXjX2vZ6X9mZlgH3Rf3w336/I6V4hwIe55NcZNJtU76lGWMt3iHg39OJuYp4cuM5cV2quLWN25%202vBPM+6IqMy01JmW3Or4j/cswa/0/UwXswe4qA6O2Qs2rho2ee2CkStvrqoSdscGQOV+SIr3pgxd%208XfGr78t+1VvYyNtHTnoP5Pv1yP8itz9WHsWv2wPzzJTl5ednJj9y2Lx31NeRUhdNaoebfnf4hbL%20/ziz48HMzacvWDXSVT+lcMuTz7Vur9bfkBezjh+9dq9c+Nc0E3nqylFPY/FzNGdI0peFx1tFHoDR%20daitg4qxWmZa7es/sOQaOswAINwPGYuSMYosqHZN4KQQP+xLsIOpEs727f0Yt1n4ONMtiSM/Tzf9%20dLj+xhE/0IUYL/170hkSs98ttt4ysmp4wqrhLkGyhosN62Y0n/ilFZpExTvS/tPT3yk2/GjY/1ks%20zHPfr09eXImeZOivHLCLya5LkQxNuqIsKFwmJDsAwv0Q0+iSxW6w/tr8zBMRn3lWZ3xTPmHfbhNl%20MtffUMPHGQ03jth9UvGepKcJ6W+Mpq4YDSr3Guu/JVs/zfzC2d0rC1316aGZrw/23pZN/rCUvrq4%20q3K/I+X/w3983Q/zTODFX6UO8DyfQeef65o6YWtsAIT7YRAPj90Q/5nH0vXG9pRmn+0mzH1+Lgtx%208x219Ntk9i+LQzfV2wNBI18/4uVGN9gVpCT6bwJaLhm5deOzW7KZxv5q57n5gQ3Z4Z9kpXrX/2Xd%20gmD3ydxj+Z9nWm7PlR+PVV+JCPEDOinOSfIoFsZUO8CnhguqB4J3gO6JH99x+hAeuJ/vfqAHJ/kG%20R4h4TOFOTjJWK/5nP98bbsxXN6rmPZF56b7wI1RcEm3427wQ9eydkrlW8St3//GC6kmNbtAZWKQD%20Ndv+oeMbGxMkOwAq9/+vHeIZe26y6Gl6+qqSMyjW/SA/fEuwxpG7LHlxOXlJhVtU6wnl/3daSHim%20QI7I9LtSYsJt+NEIk0l7Llq8O8lrTJ7gNPztiFcR4osr3GblR2MHcKk7AKBy/1z8z2CHNuI5CWEe%20XFD9WYYJ5FfuflgnFmnJiyul3yacIclPf24FncL8Rwbr6x3ydMHThOI9yeiCavLSMndYUPtHeP72%209Hi/X+6xw3OmAgBU7gd1nkOUZEmSPe8jZ01RlBjz/K8LgrjXFTU8WMMujq0SCXofHrxDFD4IXkau%20JkiNXnxxlanBohc/rKUWxy0LXlmQGlxrfdB43q/HKUj2ILWdIVFMeuSQs1OSW51gG6aI5xfy0TOq%20codrrNz1W/u/I/tT93OJgihLIcb/szu7NDZ0/liJkv8h4wwBgHD/c3kXxAV3JDfgWYrnfWSeuFQY%208r8yNNhvGGUhtPfMkikkkmmRetDCXRBoeJQKNU9Ug9Uy1sZQ5Ylo4iKt/HDUXKMIqudX4mLcy1xb%20qr4SLt6dlCY46W+VhCj3PxfvTo0+kBAiPH3NKNXIHRH9wr+2JVS6L5H6ell7JqKvUAUl6Gxc46Qk%20g/1X93qCCVGlUhjc2es5+ofCXSqMDI6OjrqOpSih9hAnhr8qAIT74U52q0KFwlDuvUtHPj7XNVbJ%209w8KYcXuG6KO5r1sNyFSXKFSmTLJgzgVkxut12Mxcg0SmVcSS/cnwnMNryw6A1LmumJsoT50S8bN%20S25B8M9BUr2rzqwVfplMX1WW22zr/dDow/HqsrB/Dmi4MZ/5b8XhW7N+Oe/mWfH/JPnYDqv+0zTu%20Zdo+qVFAb46sHb/Y1H/Hbqs/OfefzvUc0zgNtteOaAreZ6B+B0C4H85wz5dpdR9vbDK49/HQDuZA%20/CAbGqW1PdTRupdw59ReT6uHaOrEgzQj49fLFEnNl2bZxuuvsHCYJD9KBeMtNX5+RTnSUo+yRv45%20bawMspuJfFfLMD9b7V27XjM/uT2y+2T/KyN/n6n760LjLUNyq2OuVbnGWDiYnReJFWR71lRvr02+%20BHrzfapKtVh4D7d9ja8E9YfwjS103BQKbiBAuAMg3A9juNfVUUcDdU0hvpele5JIvTuoPUGkjN1v%20+fHMsunIDnpxY7Dg/WCQpeAAWlpOM08Zzb3yYmsk4nhcUDw/ncUkj5xometl/fWwEPF2zYcI5ORF%20a30o/e2SvU22+8euCbBgPofkYI28uT4UPdniNXKLTnA1dWx23rOZ3mJOm0J73uzUf+UwTWqmpECN%202b3+pi6nnYyiqbGzIJZCAiDcDw+R+vvpD0tJytDOXHBFdM91Mwuy7JHXqVCk02btacLBo3Q9ZVXq%20HyQ1fhAOU6DNvY3zzpxjdVVfTSU7bNcRBD+OxZTHxGAxzHitzU0W7LskBUvgnZ1S/o50098PFe9O%201TbLQW1OY3tX22Px77LgWWOvEOS+TSKjQcNrmmemU8G9ux9PdtumZ5+lVX00bVpwptnroYo0UKE7%20/0AXnUr1WWyaCrAfBScciFF8YzM1TqXJE0lVKBrZ80ckTIkYzT2e1hdopLSXsXfp1KNp3XqS5b2d%20IfZzksJ/3zAwSJ56XnNztqOtjU5fMFzVRMFPZ1b6TcJcJ7sjgljvyW12ZJ4hNjpeVQgWw4gULIX0%20S3kx6AYcNAuuCkLCi5xsSG221Oy4RWZtkku/TnhacJ6QXOH9mL7gHGfPZbt/FhyirSbNnbvXURr/%208IdxxhGkNNPbPUQi/sIAULkfFh5Fw9TcQuHQn+4dJslkaHt/mE0zptLLa6i7b8/5LsjkfcpJaE5c%209N81OO6Kdc3zF/yFwDzbchZec80zLy9daJhuSDLXK+ZN9WLCy15XbLx5hCncqzLtmWh1adQZFoMi%20nQfnAD/rhaQXObMaX6RJWc+tMmdIyt1Q7/qP8YIF7zJjPRWn/mvazMlE1b0cDaPWRmqpJ+dPdWb3%2031QoCglFzLkDoHI/XEMokyiTIn3oQw6iWRCDuRdp7D//81tisN6RQmNPZHsu3i/5Iq1+m2yLCWz3%20nP7k5mJs16N2f+WIzN9cLSp1123Y8PYTj/7usd/dsWLZq+rll260LIXT+OVTtyjkbw86f5Ufi5Uf%20iqeu1NTZplcWlKk1IeaFptY8XQhNtjPXlKtLosV7E0KUF/4l7ewIJuL9V/AP1TJoQ0flqqtcsvZy%20cP4j5WAEdhsrcWyg/OEK7TaMYnAyCyoQrIkEQOV+qNUol2NLNzbyHWFJHGvLKDDmmjFnsDnB/dgq%20VSlnJbiacb3g0qAsUm6Qq7WhhTOMYM37x2PLofoGuvB4uuNBZ55ATPzoRAz/5CKduLB7V8gQsR69%202HLst+objnj10V9c8MXJtaS7c2h1ufXk3AXnxx58qC2ZshhncnATk90rRU/VzdWqV6bEBZXwLDM0%20pRa0frysHJ5tyC2up5OYdSLzas5OkZvBiY3GdoYSbeFpoXL5D/Wm9J6aOLLg/Y0zSis3xZYM1DXs%20DNq1+7W5/8uJxnBLVI+pVHNoYFQ0lWaPSd7YaUw3WdrWjmkaTsYwOQOAcD9kFFq+JnrlU1fvcI4w%20jAZGpaQalKxlK+S5KYGGm6JbVdEZ1Ot1exIJtUhIi8he2RJrTvLOHje7pPfS1kduu3TFHvqOGfTF%2046h0Q/WJH0vnuXFx33ukj/Vz90Pz/037qEQ9peKOC847efGXtfUP3fXTr95x8yNrn3jnpif+auuW%207qWzp2+pnk1PPtWeSpn+sww2fGtdbGE1eppe+FXKf7XIXENM+KFPfp3OJCo/HvM0IXFhRV8R1p6K%20edWgOYHoh3tNeLymfenG8vw5e76O6r8d+dp9ZzxX+FJRbyfXVbeUYzLXaoJpJ8hjCWVzvVrU7HBO%209wcqIYqlpGI7nj+SYWKJn2zZ0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height="333" width="500" overflow="visible"> </image>
    </svg>
    </a></div>
  <div class="toctitle">Revista Ciencias Técnicas Agropecuarias Vol. 31, No. 4, October-December, 2022, ISSN:&nbsp;2071-0054</div>
  <div class="toctitle2"><img src="data:image/png;base64,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" id="codigo" alt="Código QR" height="85" width="85"><script>
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  <div class="toctitle2"><b>CU-ID:</b>&nbsp;<a target="_blank" href="https://cu-id.com/2177/v31n4e05">https://cu-id.com/2177/v31n4e05</a></div>
  <div class="toctitle2"><b>ORIGINAL ARTICLE</b></div>
  <h1>Water Consumptions and Crop Coefficients in Avocado Young Tress cv Govin</h1>
  <div>&nbsp;</div>
  <div>
    <p><sup><a href="https://orcid.org/0000-0002-4310-9976" rel="license"><span class="orcid">iD</span></a></sup>Víctor Manuel Tejeda-Marrero<a href="#aff1"></a><span class="tooltip"><a href="#c1">*</a><span class="tooltip-content">✉:<a href="mailto:dirgeneral@iagric.minag.gob.cu">dirgeneral@iagric.minag.gob.cu</a></span></span></p>
    <p><sup><a href="https://orcid.org/0000-0002-1015-6661" rel="license"><span class="orcid">iD</span></a></sup>Julián Herrera-Puebla<a href="#aff1"></a></p>
    <p><sup><a href="https://orcid.org/0000-0003-1740-8152" rel="license"><span class="orcid">iD</span></a></sup>Orlando Sarmiento-García<a href="#aff1"></a></p>
    <p><sup><a href="https://orcid.org/0000-0002-6668-2150" rel="license"><span class="orcid">iD</span></a></sup>Karell Cruz-Cruz<a href="#aff1"></a></p>
    <p><sup><a href="https://orcid.org/0000-0002-8453-3394" rel="license"><span class="orcid">iD</span></a></sup>Yoima Chaterlán-Durruthy<a href="#aff1"></a></p>
    <br>
    <p id="aff1"><span class="aff"><sup></sup>Instituto de Investigaciones de Ingeniería Agrícola (IAgric), Boyeros, La Habana, Cuba.</span></p>
  </div>
  <div>&nbsp;</div>
  <p id="c1"> <sup>*</sup>Author for correspondence: Víctor Manuel Tejeda-Marrero, e-mail: <a href="mailto:dirgeneral@iagric.minag.gob.cu">dirgeneral@iagric.minag.gob.cu</a> </p>
  <div class="titleabstract | box">ABSTRACT</div>
  <div class="box1">
    <p>A
      potential increase in the areas planted with avocado in Cuba will 
      demand an increase in the areas under irrigation for this crop, which 
      will require the most precise knowledge of their irrigation demands. In 
      response to the above, the present work was carry out in a young 
      plantation of avocado cv Govin planted with a 6 x 6 m frame in Red 
      Ferralitic soil in the municipality of Alquizar, Artemisa Province, Cuba
      and irrigated through porous pipes. Water consumption was calculated 
      using the simplified water balance equation and soil moisture variation 
      was monitored with tensiometers placed at depths from 15 to 90 cm whose 
      readings were converted to soil moisture using the calibration equations
      determined in situ. The ETo was determined using the Penman-Monteith 
      equation. The total ETc in the period February/2020-May/2021, was 965.4 
      mm when the plants reached an average height of 126 cm vs. 20 cm at the 
      planting date. Average daily values ​​of decennial consumption were 
      2.72, 2.26 and 2.01 for the periods of February-April 2020, May to 
      October 2020 and January-April 2021, with Kc values ​​of 0.47 and 0.48 
      for the rainy and dry seasons, respectively. These coefficients can be 
      used in determining the demand for water for avocado plantations in 
      development. Given the scarcity of information on the irrigation demand 
      and its effect on the production of this crop, it is necessary to 
      continue research that includes plantations in production and other 
      cultivars.</p>
    <div class="titlekwd"><b> <i>Keywords:</i> </b>&nbsp; </div>
    <div class="kwd">Water Requirements, Crop Growth, Water Consumption</div>
  </div>
  <div class="box2">
    <p class="history">Received: 16/2/2022; Accepted: 14/9/2022</p>
    <p><i>Víctor Manuel Tejeda-Marrero,</i> Inv., Instituto de Investigaciones de Ingeniería Agrícola, Carretera de
      Fontanar, km 2 1/2, Reparto Abel Santamaría, Boyeros, La Habana, Cuba. 
      Teléf.: (53) (7) 645-1731; 645-1353. </p>
    <p><i>Julián Herrera-Puebla</i>,
      Inv. Titular, Instituto de Investigaciones de Ingeniería Agrícola, 
      Carretera de Fontanar, km 2 1/2, Reparto Abel Santamaría, Boyeros, La 
      Habana, Cuba. Teléf.: (53) (7) 645-1731; 645-1353, e-mail: <a href="mailto:julian.herrera@boyeros.iagric.cu">julian.herrera@boyeros.iagric.cu</a>.</p>
    <p><i>Orlando Sarmiento-García</i>,
      Técnico, Instituto de Investigaciones de Ingeniería Agrícola, Carretera
      de Fontanar, km 2 1/2, Reparto Abel Santamaría, Boyeros, La Habana, 
      Cuba. Teléf.: (53) (7) 645-1731; 645-1353, e-mail: <a href="mailto:orlando.sarmiento@boyeros.iagric.cu">orlando.sarmiento@boyeros.iagric.cu</a>.</p>
    <p><i>Karell Cruz-Cruz</i>,
      Ing. Instituto de Investigaciones de Ingeniería Agrícola, Carretera de 
      Fontanar, km 2 1/2, Reparto Abel Santamaría, Boyeros, La Habana, Cuba. 
      Teléf.: (53) (7) 645-1731; 645-1353, e-mail: <a href="mailto:karell.cruz@iagric.minag.gob.cu">karell.cruz@iagric.minag.gob.cu</a>. </p>
    <p><i>Yoima Chaterlán-Durruthy</i>,
      Inv. Titular, Instituto de Investigaciones de Ingeniería Agrícola, 
      Carretera de Fontanar, km 2 1/2, Reparto Abel Santamaría, Boyeros, La 
      Habana, Cuba. Teléf.: (53) (7) 645-1731; 645-1353, e-mail: <a href="mailto:yoima.chaterlan@iagric.minag.gob.cu">yoima.chaterlan@iagric.minag.gob.cu</a>.</p>
    <p>The authors of this work declare no conflict of interests.</p>
    <p><b>AUTHOR CONTRIBUTIONS: Conceptualization:</b> V. Tejera and J, Herrera. <b>Data curation:</b> V. Tejera and J. Herrera. <b>Formal analysis:</b> V, Tejera, J.Herrera and . O. Sarmiento <b>Investigation:</b> V.Tejera, O, Sarmiento, J. Herrera, K. Cruz and Yoima Chaterlan. <b>Methodology:</b> V. Tejera, J.Herrera and O. Sarmiento. <b>Supervision:</b> V.Tejera, J. Herrera., Yoima Chaterlan. <b>Roles/Writing, original draft:</b> V. Tejera and J. Herrera. <b>Writing, review &amp; editing:</b> V. Tejera, J.Herrera </p>
    <p class="copyright">This article is under license <a target="_blank" href="https://creativecommons.org/licenses/by-nc/4.0/deed.en_EN">Creative Commons Attribution-NonCommercial 4.0 International (CC BY-NC 4.0)</a></p>
  </div>
  <div class="titleabstract | box"><a id="content"></a>CONTENT</div>
  <div class="box1">
    <nav>
      <ul class="nav">
        <li><a href="#id0x92af500"><span class="menulevel1">INTRODUCTION</span></a></li>
        <li><a href="#id0x92b2100"><span class="menulevel1">MATERIALS AND METHODS</span></a></li>
        <li><a href="#id0x92b2380"><span class="menulevel2">Location and Characteristics of the Study Area</span></a></li>
        <li><a href="#id0x92ef500"><span class="menulevel2">Characteristics of the Irrigation System</span></a></li>
        <li><a href="#id0x92f0480"><span class="menulevel2">Measurement of Soil Moisture and Tension</span></a></li>
        <li><a href="#id0x1478000"><span class="menulevel2">Determination of Water Consumption by the Crop</span></a></li>
        <li><a href="#id0x147e880"><span class="menulevel2">Crop Growth Dynamics</span></a></li>
        <li><a href="#id0x147ed80"><span class="menulevel1">RESULTS AND DISCUSSION</span></a></li>
        <li><a href="#id0x92ef480"><span class="menulevel2">Climatic Variables</span></a></li>
        <li><a href="#id0x1d53080"><span class="menulevel2">Irrigation and Soil Moisture</span></a></li>
        <li><a href="#id0xffffffffff24f800"><span class="menulevel2">Crop Growth</span></a></li>
        <li><a href="#id0xffffffffff251680"><span class="menulevel2">Water Consumption and Crop Coefficients</span></a></li>
        <li><a href="#id0x620af00"><span class="menulevel1">CONCLUSIONS</span></a></li>
        <li><a href="#id0x5f8c080"><span class="menulevel1">INTRODUCCIÓN</span></a></li>
        <li><a href="#id0x5f8f180"><span class="menulevel1">MATERIALES Y MÉTODOS</span></a></li>
        <li><a href="#id0x5f8f400"><span class="menulevel2">Ubicación y características del área de estudio</span></a></li>
        <li><a href="#id0x6352480"><span class="menulevel2">Características del sistema de riego</span></a></li>
        <li><a href="#id0x8e8c200"><span class="menulevel2">Medición de la humedad y la tensión del suelo</span></a></li>
        <li><a href="#id0x8e93a00"><span class="menulevel2">Determinación del consumo de agua por el cultivo</span></a></li>
        <li><a href="#id0x6afb980"><span class="menulevel2">Dinámica de crecimiento.</span></a></li>
        <li><a href="#id0x6afbe00"><span class="menulevel1">RESULTADOS Y DISCUSIÓN</span></a></li>
        <li><a href="#id0x6afc080"><span class="menulevel2">Variables climáticas</span></a></li>
        <li><a href="#id0x6b06100"><span class="menulevel2">Riegos y Humedad del suelo</span></a></li>
        <li><a href="#id0x5fb0700"><span class="menulevel2">Crecimiento del cultivo</span></a></li>
        <li><a href="#id0x5fb2980"><span class="menulevel2">Consumo de agua y coeficientes de cultivo</span></a></li>
        <li><a href="#id0xfffffffffba6e800"><span class="menulevel1">CONCLUSIONES</span></a></li>
        <li><a href="#ref"><span class="menulevel1">REFERENCES</span></a></li>
      </ul>
    </nav>
  </div>
</header>
<div id="article-front"></div>
<div class="box2" id="article-body">
  <section>
    <article class="section"><a id="id0x92af500"><!-- named anchor --></a>
      <h3>INTRODUCTION</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>Fruit
        plantations in Cuba occupy an area of ​​95,200 ha, of which 10% (9,500 
        ha) are planted with avocado (Instituto de Investigaciones de 
        Fruticultura Tropicales, (<span class="tooltip"><a href="#B15">IIFT-Cuba, 2021</a><span class="tooltip-content">IIFT-CUBA: <i>Los frutales en la soberanía alimentaria y nutricional de Cuba.</i>, Inst. Instituto de Investigaciones en Fruticultura Tropical, IIFT, La Habana, Cuba, 2021.</span></span>) This same source indicates an average yield of 9 t ha-1, while world average yields oscillate around 8 t ha-1 (<span class="tooltip"><a href="#B8">Ferreyra &amp; Seller, 2012</a><span class="tooltip-content">FERREYRA, R.; SELLER, G.: “Aguacate. En Respuesta del Rendimiento de los Cultivos al Agua.”, <i>Estudio FAO Riego y Drenaje N° 66</i>,
        : 442-447, En :Esteduto P., T.C., Hsiao; E Fereres y D. Raes edit., 
        Estudio FAO Riego y Drenaje N° 66. I, Roma, Italia, 2012, ISSN: 
        02554-5284.</span></span>).</p>
      <p> <span class="tooltip"><a href="#B19">Jiménez <i>et al.</i> (2015)</a><span class="tooltip-content">JIMÉNEZ,
        R.; PÉREZ, F.; ZAMORA, D.; VELÁZQUEZ, J.B.: “Cristian-Vanessa un 
        cultivar de aguacate tardío para las condiciones de Cuba”, <i>Agrisost,</i> 21(3): 10-28, 2015, ISSN: 1025-0247, <i>Disponible en:</i><a href="http://www.agrisost.reduc.edu.cu/" target="xrefwindow">http://www.agrisost.reduc.edu.cu</a>.</span></span>,
        when comparing cultivars from the Antillean, Mexican and Guatemalan 
        groups, found, in trees in which production per tree and yield per 
        hectare were measured in three consecutive years, yields per tree (kg 
        tree-1) of 8.51, 51.9 and 11.04 for the Antillean group, 6.06, 42.7 and 
        12.72 for the Mexican group and 5.95, 30.60 and 10.80 for the Guatemalan
        group in the 5th, 6th and 7th year of production. The average yield for
        the three years was 23.6, 22.2 and 15.7 for the Antillean, Mexican and 
        Guatemalan groups, respectively (<span class="tooltip"><a href="#B19">Jiménez <i>et al.</i>, 2015</a><span class="tooltip-content">JIMÉNEZ,
        R.; PÉREZ, F.; ZAMORA, D.; VELÁZQUEZ, J.B.: “Cristian-Vanessa un 
        cultivar de aguacate tardío para las condiciones de Cuba”, <i>Agrisost,</i> 21(3): 10-28, 2015, ISSN: 1025-0247, <i>Disponible en:</i><a href="http://www.agrisost.reduc.edu.cu/" target="xrefwindow">http://www.agrisost.reduc.edu.cu</a>.</span></span>).</p>
      <p>For his part, Wolstenholme (1986, cited by <span class="tooltip"><a href="#B28">Singh (2020)</a><span class="tooltip-content">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</span></span>) points out that the crop has sufficient photosynthetic capacity to produce more than 30 tons per ha.</p>
      <p>Avocado
        is native to Central America where rainfall is abundant, but as its 
        production expands to subtropical and temperate regions. It has been 
        found that the crop requires adequate irrigation to reach its highest 
        productive potential (<span class="tooltip"><a href="#B12">Holzapfel <i>et al.</i>, 2017</a><span class="tooltip-content">HOLZAPFEL, E.; DE SOUZA, J.A.; JARA, J.; GUERRA, C.H.: “Responses of avocado production to variation in irrigation levels”, <i>Irrigation science</i>, 35(3): 205-215, 2017, ISSN: 1432-1319.</span></span>), while <span class="tooltip"><a href="#B28">Singh (2020)</a><span class="tooltip-content">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</span></span> points out that too little or too much water has impacts on yield and, 
        therefore, knowing these impacts is essential in the development of 
        adequate decisions regarding irrigation.</p>
      <p>One of the problems that 
        most affects the response of avocado trees to water lies in the 
        characteristics of their root system, which according to <span class="tooltip"><a href="#B6">Ferreyra &amp; Selles (2007)</a><span class="tooltip-content">FERREYRA, E.; SELLES, G.: <i>Manejo del riego y suelo en palto</i>, <i>[en línea]</i>,
        no. 160, Inst. Instituto de Investigaciones Agropecuarias, Gabriel 
        (eds.), Santigo de Chile, Boletín INIA - Instituto de Investigaciones 
        Agropecuarias. no.160, 2007, <i>Disponible en:</i><a href="https://hdl.handle.net/20.500.4001/7110" target="xrefwindow">https://hdl.handle.net/20.500. 4001/7110</a>.</span></span>,
        is relatively shallow compared to other fruit trees. According to these
        authors, the maximum rooting depth in deep and well-drained soils is 
        1.2-1.5 m, however, 70 to 80% of the root system is between 0-40 cm.</p>
      <p>Internationally,
        there is abundant literature on irrigation needs, water consumption and
        crop coefficients in producing avocados for various regions of the 
        world where the crop has commercial importance (<span class="tooltip"><a href="#B3">Carr, 2013</a><span class="tooltip-content">CARR, M.: “The water relations and irrigation requirements of avocado (Persea americana Mill.): a review”, <i>Experimental Agriculture</i>, 49(2): 256-278, 2013, ISSN: 0014-4797, DOI: <a href="https://doi.org/10.1017/S0014479712001317" target="xrefwindow">https://doi.org/10.1017/S0014479712001317</a>.</span></span>; <span class="tooltip"><a href="#B28">Singh, 2020</a><span class="tooltip-content">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</span></span>), however, there is very little information for trees in establishment (1-2 years).</p>
      <p>In Cuba, although there is enough information on almost all aspects of avocado cultivation (<span class="tooltip"><a href="#B2">Cañizares, 1973</a><span class="tooltip-content">CAÑIZARES, Z.J.: <i>Los aguacateros</i>, Ed. Edición Revolucionaria, La Habana, Cuba, 1973.</span></span>; <span class="tooltip"><a href="#B18">Jiménez <i>et al.</i>, 2005</a><span class="tooltip-content">JIMÉNEZ, R.; PARRA, C.; PEDRERA, B.; HERNÁNDEZ, L.; BLANCO, M.; MARTÍNEZ, F.; ÁLVAREZ, J.: <i>Manual práctico para el cultivo del aguacate en Cuba</i>,
        Inst. Unidad Científico Tecnológica de Base de Alquizar. Instituto de 
        Investigaciones en Fruticultura Tropical, La Habana, Cuba, 2005.</span></span>) the water requirements of avocado have not been studied, although <span class="tooltip"><a href="#B14">IIFT-Cuba (2011)</a><span class="tooltip-content">IIFT-CUBA: <i>Instructivo Técnico del Cultivo de Aguacate</i>,
        Ed. Instituto de Investigaciones de Fruticultura Tropical IIFT, La 
        Habana, Cuba, 40 p., Biblioteca ACTAF, 1ra edición 40 pp, 2011.</span></span> recommends irrigate the tree twice a week during the first month of the
        transplant and 2 to 4 times a week in the following months, with a 
        volume of water between 25 and 50 liters per plant.</p>
      <p>Given the lack
        of information that exists in the country about irrigation 
        requirements, water consumption and Kc of avocado trees, the present 
        work aimed to determine these parameters necessary for accurate 
        knowledge of irrigation demands in avocado trees in development (1-2 
        years old) of cv Govin in red ferralitic soil of the province of 
        Artemisa in the western region of Cuba.</p>
    </article>
    <article class="section"><a id="id0x92b2100"><!-- named anchor --></a>
      <h3>MATERIALS AND METHODS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <article class="section"><a id="id0x92b2380"><!-- named anchor --></a>
        <h4>Location and Characteristics of the Study Area</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>The
          research was carried out in the period from March 2020 to May 2021 in 
          an avocado plantation, cv. Govin, which had been planted in February 
          2020, in field 26 of the Experimental Station of the Agricultural 
          Engineering Research Institute (IAgric), located in Pulido Town, 
          Alquízar Municipality, Artemisa Province (22°46'48” N and 82°36'0.36”W) 
          at 6 meters above sea level.</p>
        <p>The soil in the area, like the rest 
          of the farm, has been classified as the Red Ferralitic type, with a 
          relative accumulation of clay and sesquioxides compacted in the middle 
          part of the profile, which gives it a certain hardening, in the dry 
          state a well differentiated, massive and hard structure.</p>
        <p> <span class="tooltip"><a href="#t1">Table 1</a></span> shows the 
          texture characteristics of the soil in the area, highlighting the 
          increase in clay content at depth. Although the soil is classified as 
          clayey, due to the nature of this fraction it works, from the point of 
          view of water movement, as a loam, which is justified by observing the 
          value of the basic infiltration rate shown in <span class="tooltip"><a href="#t2">Table 2</a></span>.</p>
        <p>Two
          days after a rain of 31.5 mm and in order to adjust the values ​​of the
          hydrophysical properties of the soil, a sampling was carried out with 
          100 cc cylinders, in accordance with the Cuban standard <span class="tooltip"><a href="#B23">NC 110 (2001)</a><span class="tooltip-content">NC 110: <i>Calidad del suelo. Determinación de la humedad del suelo. Método gravimétrico</i>, Inst. Oficina Nacional de Normalización, La Habana, Cuba, 2001.</span></span>. The moisture value determined in this sampling was considered as equivalent to field capacity (cc).</p>
        <p> <span class="tooltip"><a href="#t2">Table 2</a></span> shows some physical properties of the soil as well as the irrigation rate to be applied for different depths.</p>
        <div class="table" id="t1"><span class="labelfig">TABLE 1.&nbsp; </span><span class="textfig">Granulometry analysis in the profile of the compacted Red Ferralitic soil</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="left">Depth (cm)</th>
                    <th align="left">Clay (%)</th>
                    <th align="left">Lime (%)</th>
                    <th align="left">Sand (%)</th>
                    <th align="left">Texture</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="left">0-10</td>
                    <td align="left">56.46</td>
                    <td align="left">22.12</td>
                    <td align="left">21.42</td>
                    <td align="left">Clay loam </td>
                  </tr>
                  <tr>
                    <td align="left">11-20</td>
                    <td align="left">58.24</td>
                    <td align="left">21.52</td>
                    <td align="left">20.24</td>
                    <td align="left">Clay loam</td>
                  </tr>
                  <tr>
                    <td align="left">20-30</td>
                    <td align="left">62.8</td>
                    <td align="left">23.52</td>
                    <td align="left">13.6</td>
                    <td align="left">Clayed </td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <div class="table" id="t2"><span class="labelfig">TABLE 2.&nbsp; </span><span class="textfig">Soil physical properties determined <i>in situ</i> and calculated irrigation rate</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="left">Depth (cm)</th>
                    <th align="left">Soil volumetric humidity at field capacity (cm<sup>3</sup> cm<sup>-3</sup>)</th>
                    <th align="left">Soil gravimetric humidity at field capacity (g g<sup>-1</sup>)</th>
                    <th align="left">Bulk density g cm<sup>-3</sup></th>
                    <th align="left">Porosity (%)</th>
                    <th align="left">(%) Water availability between field capacity (fc) and 85% of fc (mm)</th>
                    <th align="left">Irrigation rate (m<sup>3</sup> ha<sup>-1</sup>)</th>
                    <th align="left">Infiltration rate (cm h<sup>-1</sup>)</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="left">0-15</td>
                    <td align="left">0.406</td>
                    <td align="left">0.361</td>
                    <td align="left">1.127</td>
                    <td align="left">53.5</td>
                    <td align="left">9.2</td>
                    <td align="left">92</td>
                    <td align="left">1.2 </td>
                  </tr>
                  <tr>
                    <td align="left">15-30</td>
                    <td align="left">0.401</td>
                    <td align="left">0.356</td>
                    <td align="left">1.018</td>
                    <td align="left">49.4</td>
                    <td align="left">9.2</td>
                    <td align="left">184</td>
                    <td align="left"></td>
                  </tr>
                  <tr>
                    <td align="left">30-45</td>
                    <td align="left">0.387</td>
                    <td align="left">0.343</td>
                    <td align="left">1.078</td>
                    <td align="left">51.8</td>
                    <td align="left">8.7</td>
                    <td align="left">271</td>
                    <td align="left"></td>
                  </tr>
                  <tr>
                    <td align="left">45-60</td>
                    <td align="left">0.397</td>
                    <td align="left">0.352</td>
                    <td align="left">1.004</td>
                    <td align="left">51.9</td>
                    <td align="left">9</td>
                    <td align="left">361</td>
                    <td align="left"></td>
                  </tr>
                  <tr>
                    <td align="left">60-100</td>
                    <td align="left">0.388</td>
                    <td align="left">0.345</td>
                    <td align="left">1.004</td>
                    <td align="left">51.5</td>
                    <td align="left">23.2</td>
                    <td align="left">593</td>
                    <td align="left"></td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>According to the chemical characteristics of the soil (<span class="tooltip"><a href="#t3">Table 3</a></span>),
          it is a soil with a neutral to moderately acidic pH, with a medium 
          content of Organic Matter (M.O), non-saline, low in phosphorus and 
          potassium and with a low capacity of exchangeable bases.</p>
        <div class="table" id="t3"><span class="labelfig">TABLE 3.&nbsp; </span><span class="textfig">Soil chemical characteristics</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="left">pH in water</th>
                    <th align="left">pH in KCl</th>
                    <th align="left">% O.M.</th>
                    <th align="left">E.C dS m<sup>-1</sup></th>
                    <th align="left">P2O5 mg /100 g</th>
                    <th align="left">K2O mg /100 g</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="left">7.0</td>
                    <td align="left">6.0</td>
                    <td align="left">3.3</td>
                    <td align="left">0.9</td>
                    <td align="left">12.1</td>
                    <td align="left">6.00</td>
                  </tr>
                  <tr>
                    <td align="left">Neutral</td>
                    <td align="left">Moderately acidic</td>
                    <td align="left">Medium </td>
                    <td align="left">Non-saline</td>
                    <td align="left">Low</td>
                    <td align="left">Low</td>
                  </tr>
                  <tr>
                    <td colspan="5" align="left"> Exchangeable bases <b>meq/100 g</b></td>
                    <td rowspan="2" align="left"><b>Relation</b> <b>Ca/Mg</b></td>
                  </tr>
                  <tr>
                    <td align="left"><b>Na</b></td>
                    <td align="left"><b>K</b></td>
                    <td align="left"><b>Ca</b></td>
                    <td align="left"><b>Mg</b></td>
                    <td align="left"><b>C.C.B</b></td>
                  </tr>
                  <tr>
                    <td align="left"><b>0.29</b></td>
                    <td align="left"><b>0.03</b></td>
                    <td align="left"><b>4.67</b></td>
                    <td align="left"><b>0.70</b></td>
                    <td align="left"><b>5.69</b></td>
                    <td align="left"><b>6.83</b></td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>The
          water used for irrigation came from a tube well located 120 m from the 
          experimental area, which has a diameter of 50 cm and a static level of 6
          m. The quality of the water is shown in <span class="tooltip"><a href="#t4">Table 4</a></span>, where it can be seen that it does not present limitations for irrigation according to the Cuban standard <span class="tooltip"><a href="#B23">NC 110 (2001)</a><span class="tooltip-content">NC 110: <i>Calidad del suelo. Determinación de la humedad del suelo. Método gravimétrico</i>, Inst. Oficina Nacional de Normalización, La Habana, Cuba, 2001.</span></span>.</p>
        <div class="table" id="t4"><span class="labelfig">TABLE 4.&nbsp; </span><span class="textfig">Quality of the irrigation water of the IAgric Experimental Station</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col span="3">
                <col span="4">
                </colgroup>
                <thead>
                  <tr>
                    <th align="left">pH</th>
                    <th align="left">E.C (dS m-1)</th>
                    <th align="left">TSS (mg <sup>l-1</sup>)</th>
                    <th colspan="3" align="center">Anions </th>
                    <th colspan="4" align="center">Cations </th>
                  </tr>
                  <tr>
                    <th align="left"> </th>
                    <th align="left"> </th>
                    <th align="left"> </th>
                    <th align="left">HCO<sup>3-</sup></th>
                    <th align="left">SO<sub>4</sub> <sup>2-</sup></th>
                    <th align="left">Cl</th>
                    <th align="left">Ca<sup>2+</sup></th>
                    <th align="left">Mg<sup>2+</sup></th>
                    <th align="left">K<sup>+</sup></th>
                    <th align="left">Na<sup>+</sup></th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="left">7.1</td>
                    <td align="left">0.83</td>
                    <td align="left">543</td>
                    <td align="left">5.3</td>
                    <td align="left">1.2</td>
                    <td align="left">3.9</td>
                    <td align="left">6.1</td>
                    <td align="left">1.1</td>
                    <td align="left">0.06</td>
                    <td align="left">2.9</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>The
          climate of the area is typical of the western region of Cuba and is 
          mainly influenced by rainfall and its distribution regime within the 
          year, with an average annual rainfall value of 1,432 mm, of which, 78% 
          (1,116.7 mm) correspond to the rainy season (May-October) and the 
          remaining 315.3 mm to the dry season (November-April). Rainfall and 
          evaporation data were measured at the meteorological station of the 
          experimental area with the standard rain gauge and the Class A 
          evaporimeter tank, respectively. The other climate variables during the 
          experimental period were obtained from the National Agro Meteorological 
          Bulletin (<span class="tooltip"><a href="#B16">Instituto de Meteorología-Cuba, 2020</a><span class="tooltip-content">INSTITUTO DE METEOROLOGÍA-CUBA: <i>Boletín .Agro meteorológico Nacional. Volumen 39 N</i> <sup>o</sup> <i>1 al 36,.</i>, Inst. Instituto de Meteorología, La Habana, Cuba, Boletín .Agro meteorológico Nacional. Volumen 39 N<sup>o</sup> 1 al 36, 2020.</span></span>; <span class="tooltip"><a href="#B17">2021</a><span class="tooltip-content">INSTITUTO DE METEOROLOGÍA-CUBA: <i>Boletín .Agro meteorológico Nacional. Volumen 40 N</i> <sup>o</sup> <i>1 al 13,</i> Inst. Instituto de Meteorología, La Habana, Cuba, 2021.</span></span>). Reference evapotranspiration (ETo) was calculated using the Penman-Monteith equation using the Cropwat 8.0 program.</p>
        <p>Prior
          to planting, a mechanized cutting of grass and bush in the area was 
          carried out and subsequently it was submitted to subsolation up to 0.4 m
          deep, after which the holes were mechanically opened to place the 
          plants. These holes had a depth of 0.4 m and a diameter of 0.3 m.</p>
        <p>The
          planting was carried out with seedlings coming from the Cooperativa 
          Mártires de Yaguajay, in 4 rows and spaced at a distance of 6 x 6 m (17 
          plants in each row), following the indications of the Instituto de 
          Investigaciones de Fruticultura Tropical (<span class="tooltip"><a href="#B14">IIFT-Cuba, 2011</a><span class="tooltip-content">IIFT-CUBA: <i>Instructivo Técnico del Cultivo de Aguacate</i>,
          Ed. Instituto de Investigaciones de Fruticultura Tropical IIFT, La 
          Habana, Cuba, 40 p., Biblioteca ACTAF, 1ra edición 40 pp, 2011.</span></span>). At the time of planting, an application of organic matter was made at a rate of +/- 10 kg per plant. </p>
      </article>
      <article class="section"><a id="id0x92ef500"><!-- named anchor --></a>
        <h4>Characteristics of the Irrigation System</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Irrigation was applied using a porous pipes system (16 mm diameter red mesh, <span class="tooltip"><a href="#B29">Visa Reg (2019)</a><span class="tooltip-content">VISA REG: <i>Sistema de riego por Exudación. Manual Técnico Práctico</i>, <i>[en línea]</i>, Ed. VisaREg, Barcelona, España, Manual Técnico Práctico, 2019, <i>Disponible en:</i><a href="http://www.visareg.es/" target="xrefwindow">www.visareg.es</a>.</span></span>,
          which is a localized irrigation system that applies water continuously 
          through a porous tube that exudes water along its entire length and on 
          all or part of its surface (<span class="tooltip"><a href="#B25">Pizarro-Cabello, 1990</a><span class="tooltip-content">PIZARRO-CABELLO, F.: “Riego Localizado de Alta Frecuencia (RLAF)”, <i>Goteo Microaspersión</i>, 1990.</span></span>; <span class="tooltip"><a href="#B26">Poritex, 2014</a><span class="tooltip-content">PORITEX: <i>Riego localizado por exudación</i>, <i>[en línea]</i>, Inst. Poritex, México, 2014, <i>Disponible en:</i><a href="http://riegoexudanteporitex.mex/" target="xrefwindow">http://riegoexudanteporitex.mex</a>.</span></span>; <span class="tooltip"><a href="#B27">2020</a><span class="tooltip-content">PORITEX: <i>Riego textil exudante poritex. Cálculos hidráulicos e instalación. Parques y jardines “césped, arbustos y árboles”</i>, <i>[en línea]</i>, Chile, 2020, <i>Disponible en:</i><a href="http://riegoexudante.zp.cl/" target="xrefwindow">http://riegoexudante.zp.cl</a>.</span></span>; <span class="tooltip"><a href="#B11">Herrera-Puebla <i>et al.</i>, 2020</a><span class="tooltip-content">HERRERA-PUEBLA,
          J.; TEJEDA-MARRERO, V.; RIVEROL-MARRERO, L.H.; CISNEROS-ZAYAS, E.; 
          CUN-GONZÁLEZ, R.; SARMIENTO-GARCÍA, O.: “Riego localizado mediante 
          tuberías porosas”, <i>Revista Ingeniería Agrícola</i>, 10(3): 3-9, 2020, ISSN: 2306-1545.</span></span>).</p>
        <p>The
          irrigation system consists of two irrigation sub-units, each one fed by
          a valve, which in turn, feeds two irrigation sections. Each row of 
          plants is fed by two porous pipes placed 0.3 m from the trunk of the 
          plant, which are fed by 50 mm diameter LDPE pipes at both ends of the 
          field. It has two 130 mesh disc filters installed at the beginning of 
          the field.</p>
        <p>At the outlet of the pump station, it was placed a 
          water counter meter which was read at the beginning and end of each 
          irrigation time. These moments, the start and the end time of 
          irrigation, were noted in order to calculate the total volume of water 
          delivered and the flow. From these measurements it was possible to 
          calculate the total flow delivered per meter of pipe in each irrigation 
          according to:</p>
        <div id="e1" class="disp-formula">
          <math>
            <mi mathvariant="bold-italic">P</mi>
            <mi mathvariant="bold-italic">i</mi>
            <mi mathvariant="bold-italic">p</mi>
            <mi mathvariant="bold-italic">e</mi>
            <mi mathvariant="bold-italic">&nbsp;</mi>
            <mi mathvariant="bold-italic">d</mi>
            <mi mathvariant="bold-italic">i</mi>
            <mi mathvariant="bold-italic">s</mi>
            <mi mathvariant="bold-italic">c</mi>
            <mi mathvariant="bold-italic">h</mi>
            <mi mathvariant="bold-italic">a</mi>
            <mi mathvariant="bold-italic">r</mi>
            <mi mathvariant="bold-italic">g</mi>
            <mi mathvariant="bold-italic">e</mi>
            <mfenced separators="|">
              <mrow>
                <mrow>
                  <mrow>
                    <mi mathvariant="bold-italic">l</mi>
                  </mrow>
                  <mo>/</mo>
                  <mrow>
                    <mi mathvariant="bold-italic">h</mi>
                    <mo>/</mo>
                    <mi mathvariant="bold-italic">m</mi>
                  </mrow>
                </mrow>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">o</mi>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">a</mi>
                <mi mathvariant="bold-italic">l</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">n</mi>
                <mi mathvariant="bold-italic">c</mi>
                <mi mathvariant="bold-italic">o</mi>
                <mi mathvariant="bold-italic">m</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">n</mi>
                <mi mathvariant="bold-italic">g</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">f</mi>
                <mi mathvariant="bold-italic">l</mi>
                <mi mathvariant="bold-italic">o</mi>
                <mi mathvariant="bold-italic">w</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">n</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">h</mi>
                <mi mathvariant="bold-italic">e</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">r</mi>
                <mi mathvariant="bold-italic">r</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">g</mi>
                <mi mathvariant="bold-italic">a</mi>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">o</mi>
                <mi mathvariant="bold-italic">n</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">s</mi>
                <mi mathvariant="bold-italic">e</mi>
                <mi mathvariant="bold-italic">c</mi>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">o</mi>
                <mi mathvariant="bold-italic">r</mi>
                <mfenced separators="|">
                  <mrow>
                    <mrow>
                      <mrow>
                        <mi mathvariant="bold-italic">l</mi>
                      </mrow>
                      <mo>/</mo>
                      <mrow>
                        <mi mathvariant="bold-italic">h</mi>
                      </mrow>
                    </mrow>
                  </mrow>
                </mfenced>
              </mrow>
              <mrow>
                <mi mathvariant="bold-italic">P</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">p</mi>
                <mi mathvariant="bold-italic">e</mi>
                <mi mathvariant="bold-italic">s</mi>
                <mo>´</mo>
                <mi mathvariant="bold-italic">s</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">l</mi>
                <mi mathvariant="bold-italic">e</mi>
                <mi mathvariant="bold-italic">n</mi>
                <mi mathvariant="bold-italic">g</mi>
                <mi mathvariant="bold-italic">h</mi>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mfenced separators="|">
                  <mrow>
                    <mi mathvariant="bold-italic">m</mi>
                  </mrow>
                </mfenced>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">x</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <msup>
                  <mrow>
                    <mi mathvariant="bold-italic">N</mi>
                  </mrow>
                  <mrow>
                    <mo>°</mo>
                  </mrow>
                </msup>
                <mi mathvariant="bold-italic">o</mi>
                <mi mathvariant="bold-italic">f</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">p</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">p</mi>
                <mi mathvariant="bold-italic">e</mi>
                <mi mathvariant="bold-italic">s</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">r</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">g</mi>
                <mi mathvariant="bold-italic">a</mi>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">n</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">i</mi>
                <mi mathvariant="bold-italic">n</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">h</mi>
                <mi mathvariant="bold-italic">e</mi>
                <mi mathvariant="bold-italic">&nbsp;</mi>
                <mi mathvariant="bold-italic">s</mi>
                <mi mathvariant="bold-italic">e</mi>
                <mi mathvariant="bold-italic">c</mi>
                <mi mathvariant="bold-italic">t</mi>
                <mi mathvariant="bold-italic">o</mi>
                <mi mathvariant="bold-italic">r</mi>
              </mrow>
            </mfrac>
            <mi mathvariant="bold-italic">&nbsp;</mi>
          </math>
          <span class="labelfig"> &nbsp;(1)</span></div>
        <div style="clear:both"></div>
        <p>Unlike 
          drip irrigation, where the delivery of water to the soil is punctual, 
          and the lateral distribution of the water is expressed as a cone, the 
          porous pipe distributes the water throughout its length, with a 
          discharge related to inlet flow and pressure, therefore, the lateral 
          distribution of moisture has to be expressed as a strip along and both 
          sides of the pipe. Results of the hydraulic evaluations carried out on 
          the system <span class="tooltip"><a href="#B13">IAgric-Cuba (2021)</a><span class="tooltip-content">IAGRIC-CUBA: <i>Evaluación de la tubería porosa VISAREG en el riego de los cultivos de mango y aguacate</i>,
          Inst. Instituto de Investigaciones de Ingeniería Agrícola. IAgric, La 
          Habana, Cuba, DIRECCIÓN DE PRUEBA, VALIDACIÓN Y CERTIFICACIÓN DE 
          TECNOLOGÍAS AGRÍCOLAS, La Habana, septiembre 2021., 2021.</span></span> showed that the wet strip reaches 50 cm from the center of the strip. 
          According to the above, it was considered that the effective irrigation 
          area was 1 m around the plant. Since the total length of each row is 120
          m, it was considered that the irrigated area in each one was 120 m<sup>2</sup>, calculating the irrigation rate by ha delivered in accordance with:</p>
        <div id="e2" class="disp-formula">
          <math>
            <mi>I</mi>
            <mi>r</mi>
            <mi>&nbsp;</mi>
            <mfenced separators="|">
              <mrow>
                <mfrac bevelled="true">
                  <mrow>
                    <msup>
                      <mrow>
                        <mi>m</mi>
                      </mrow>
                      <mrow>
                        <mn>3</mn>
                      </mrow>
                    </msup>
                  </mrow>
                  <mrow>
                    <mi>h</mi>
                    <mi>a</mi>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <msup>
                  <mrow>
                    <mi>m</mi>
                  </mrow>
                  <mrow>
                    <mn>3</mn>
                  </mrow>
                </msup>
                <mi>d</mi>
                <mi>e</mi>
                <mi>l</mi>
                <mi>i</mi>
                <mi>v</mi>
                <mi>e</mi>
                <mi>r</mi>
                <mi>e</mi>
                <mi>d</mi>
                <mi>&nbsp;</mi>
                <mi>i</mi>
                <mi>n</mi>
                <mi>&nbsp;</mi>
                <mi>t</mi>
                <mi>h</mi>
                <mi>e</mi>
                <mi>&nbsp;</mi>
                <mi>s</mi>
                <mi>e</mi>
                <mi>c</mi>
                <mi>c</mi>
                <mi>t</mi>
                <mi>i</mi>
                <mi>o</mi>
                <mi>n</mi>
              </mrow>
              <mrow>
                <mi>i</mi>
                <mi>r</mi>
                <mi>r</mi>
                <mi>i</mi>
                <mi>g</mi>
                <mi>a</mi>
                <mi>t</mi>
                <mi>e</mi>
                <mi>d</mi>
                <mi>&nbsp;</mi>
                <mi>a</mi>
                <mi>r</mi>
                <mi>e</mi>
                <mi>a</mi>
                <mi>&nbsp;</mi>
                <mi>b</mi>
                <mi>y</mi>
                <mi>&nbsp;</mi>
                <mi>e</mi>
                <mi>a</mi>
                <mi>c</mi>
                <mi>h</mi>
                <mi>&nbsp;</mi>
                <mi>p</mi>
                <mi>i</mi>
                <mi>p</mi>
                <mi>e</mi>
                <mi>&nbsp;</mi>
                <mi>x</mi>
                <mi>&nbsp;</mi>
                <mi>N</mi>
                <mo>°</mo>
                <mi>&nbsp;</mi>
                <mi>o</mi>
                <mi>f</mi>
                <mi>&nbsp;</mi>
                <mi>p</mi>
                <mi>i</mi>
                <mi>p</mi>
                <mi>e</mi>
                <mi>s</mi>
                <mi>&nbsp;</mi>
                <mi>i</mi>
                <mi>r</mi>
                <mi>r</mi>
                <mi>i</mi>
                <mi>g</mi>
                <mi>a</mi>
                <mi>t</mi>
                <mi>i</mi>
                <mi>n</mi>
                <mi>g</mi>
              </mrow>
            </mfrac>
            <mi>x</mi>
            <mi>&nbsp;</mi>
            <mn>10000</mn>
            <mi>&nbsp;</mi>
          </math>
          <span class="labelfig"> &nbsp;</span></div>
        <div style="clear:both"></div>
        <p>where I<sub>r</sub> is the irrigation rate delivered.</p>
      </article>
      <article class="section"><a id="id0x92f0480"><!-- named anchor --></a>
        <h4>Measurement of Soil Moisture and Tension</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>To
          determine the soil moisture tension gradient (indirect measurement of 
          soil moisture content), a tensiometric station was installed in the 
          middle of each of the subsections (cultivars). These tensiometers have 
          been placed in the center of the crop line at depths of 0.15, 0.30, 
          0.45, 0.60 and 0.90 m. These tension measurements were complemented with
          determinations of gravimetric soil moisture carried out at various 
          times of the evaluation using the procedure described in the NC 110-200 
          standard (<span class="tooltip"><a href="#B23">NC 110, 2001</a><span class="tooltip-content">NC 110: <i>Calidad del suelo. Determinación de la humedad del suelo. Método gravimétrico</i>, Inst. Oficina Nacional de Normalización, La Habana, Cuba, 2001.</span></span>).</p>
        <p>To
          obtain the relationship between the soil moisture content and the 
          tension measured with the tensiometers, a cross calibration was made 
          between the moisture content obtained with the gravimetric method (g of 
          water/g of soil) and the soil moisture tension, recorded with four 
          tensiometers (kPa), installed at depths of 0.15, 0.3 and 0.45 m. With 
          the average values ​​of moisture content of such strata, the water 
          content for each of them was determined with the following equation:</p>
        <div id="e3" class="disp-formula">
          <math>
            <mi>L</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>θ</mi>
              </mrow>
              <mrow>
                <mi>h</mi>
                <mi>i</mi>
              </mrow>
            </msub>
            <mfenced separators="|">
              <mrow>
                <mfrac bevelled="true">
                  <mrow>
                    <msub>
                      <mrow>
                        <mi>ρ</mi>
                      </mrow>
                      <mrow>
                        <mi>a</mi>
                        <mi>i</mi>
                      </mrow>
                    </msub>
                  </mrow>
                  <mrow>
                    <msub>
                      <mrow>
                        <mi>ρ</mi>
                      </mrow>
                      <mrow>
                        <mi>w</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mi>Z</mi>
          </math>
          <span class="labelfig"> &nbsp;(3)</span></div>
        <div style="clear:both"></div>
        <p>Where: L is the quantity of water (mm / 0.15 m of soil) θ<sub>hi</sub> is the moisture content (g water/g soil) corresponding to each tension i, i = 10, 30, 50 and 70 kPa; ρ<sub>ai</sub> and ρ<sub>w</sub> are the apparent density (Mg m<sup>-3</sup>) of the corresponding stratum (i) and the density of water (Mg m<sup>-3</sup>),
          respectively; and Z is the depth of the stratum (0.15 m). With the 
          values ​​of L of each sample for each tension value in each stratum, a 
          logarithmic equation was fitted to determine the retained water in each 
          layer for different tensiometer observations, according to the following
          equation:</p>
        <div id="e4" class="disp-formula">
          <math>
            <mi>L</mi>
            <mo>=</mo>
            <msub>
              <mrow>
                <mi>β</mi>
              </mrow>
              <mrow>
                <mi>o</mi>
              </mrow>
            </msub>
            <mo>-</mo>
            <msub>
              <mrow>
                <mi>β</mi>
              </mrow>
              <mrow>
                <mn>1</mn>
              </mrow>
            </msub>
            <mi>L</mi>
            <mi>n</mi>
            <mi>&nbsp;</mi>
            <mo>(</mo>
            <mi>T</mi>
            <mo>)</mo>
          </math>
          <span class="labelfig"> &nbsp;(4)</span></div>
        <div style="clear:both"></div>
        <p>Where: L 
          is the depth of retained water (mm/0.15 m of soil); T is the tension 
          (cbar); and Bo and B1 are the regression coefficients of the equation. 
          Previous studies in the soil of the station (<span class="tooltip"><a href="#B4">Carrillo, 1980</a><span class="tooltip-content">CARRILLO, O.: <i>Estudio de diferentes métodos para determinar el momento de riego</i>, Inst. Instituto de Investigaciones de Riego y Drenaje (IIRD), Informe de divulgación interna, La Habana, Cuba, 31 p., 1980.</span></span>; <span class="tooltip"><a href="#B10">Herrera <i>et al.</i>, 1986</a><span class="tooltip-content">HERRERA, P.; CID, G.; LLANOS, M.: “Relaciones Tensión-Humedad en algunos suelos de Cuba”, <i>Suelo y Agua</i>, 1986.</span></span>)
          showed that the moisture content corresponding to a tensiometer reading
          of 10 cbar corresponds to the moisture content at field capacity (0.35 g
          g-1 ).</p>
      </article>
      <article class="section"><a id="id0x1478000"><!-- named anchor --></a>
        <h4>Determination of Water Consumption by the Crop</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>The
          water consumption by the crop was determined through the soil moisture 
          balance. Taking into account that the area has a very gentle slope 
          (0.16%), that soil infiltration is greater than 1.2 cm h-1 and the water
          table is below 6 m (<span class="tooltip"><a href="#B13">IAgric-Cuba, 2021</a><span class="tooltip-content">IAGRIC-CUBA: <i>Evaluación de la tubería porosa VISAREG en el riego de los cultivos de mango y aguacate</i>,
          Inst. Instituto de Investigaciones de Ingeniería Agrícola. IAgric, La 
          Habana, Cuba, DIRECCIÓN DE PRUEBA, VALIDACIÓN Y CERTIFICACIÓN DE 
          TECNOLOGÍAS AGRÍCOLAS, La Habana, septiembre 2021., 2021.</span></span>), the terms of runoff and capillary rise were not considered in the water balance equation, which was as follows:</p>
        <div id="e5" class="disp-formula">
          <math>
            <msub>
              <mrow>
                <mi>E</mi>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>c</mi>
              </mrow>
            </msub>
            <mfenced separators="|">
              <mrow>
                <mi>m</mi>
                <mi>m</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>L</mi>
                <mi>l</mi>
              </mrow>
              <mrow>
                <mi>a</mi>
                <mi>p</mi>
              </mrow>
            </msub>
            <mo>+</mo>
            <mi>R</mi>
            <mo>-</mo>
            <mo>∆</mo>
            <mi>W</mi>
            <mi>&nbsp;</mi>
          </math>
          <span class="labelfig"> &nbsp;</span></div>
        <div style="clear:both"></div>
        <p>In <span class="tooltip"><a href="#e5">equation (5)</a><span class="tooltip-content">
          <math>
            <msub>
              <mrow>
                <mi>E</mi>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>c</mi>
              </mrow>
            </msub>
            <mfenced separators="|">
              <mrow>
                <mi>m</mi>
                <mi>m</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>L</mi>
                <mi>l</mi>
              </mrow>
              <mrow>
                <mi>a</mi>
                <mi>p</mi>
              </mrow>
            </msub>
            <mo>+</mo>
            <mi>R</mi>
            <mo>-</mo>
            <mo>∆</mo>
            <mi>W</mi>
            <mi>&nbsp;</mi>
          </math>
          </span></span>, ETc is the evapotranspiration of the crop for the calculated period, Ll<sub>ap</sub> and R are the effective rainfall and the applied irrigation rate (mm), 
          respectively, and ΔW is the variation in soil moisture (water layer, mm)
          to depths of 15, 30 and 45 cm, obtained through the readings of the 
          tensiometers at the respective depths and converted to water depth by 
          means of <span class="tooltip"><a href="#e5">equation (5)</a><span class="tooltip-content">
          <math>
            <msub>
              <mrow>
                <mi>E</mi>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>c</mi>
              </mrow>
            </msub>
            <mfenced separators="|">
              <mrow>
                <mi>m</mi>
                <mi>m</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>L</mi>
                <mi>l</mi>
              </mrow>
              <mrow>
                <mi>a</mi>
                <mi>p</mi>
              </mrow>
            </msub>
            <mo>+</mo>
            <mi>R</mi>
            <mo>-</mo>
            <mo>∆</mo>
            <mi>W</mi>
            <mi>&nbsp;</mi>
          </math>
          </span></span>.</p>
        <p>The single crop coefficient (Kc) was estimated as:</p>
        <div id="e6" class="disp-formula">
          <math>
            <msub>
              <mrow>
                <mi>K</mi>
              </mrow>
              <mrow>
                <mi>c</mi>
              </mrow>
            </msub>
            <mo>=</mo>
            <mfrac bevelled="true">
              <mrow>
                <msub>
                  <mrow>
                    <mi>E</mi>
                    <mi>T</mi>
                  </mrow>
                  <mrow>
                    <mi>c</mi>
                  </mrow>
                </msub>
              </mrow>
              <mrow>
                <msub>
                  <mrow>
                    <mi>E</mi>
                    <mi>T</mi>
                  </mrow>
                  <mrow>
                    <mn>0</mn>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
          </math>
          <span class="labelfig"> &nbsp;(6)</span></div>
        <div style="clear:both"></div>
        <p>With ETc and ET<sub>0</sub> determined as was indicated above</p>
      </article>
      <article class="section"><a id="id0x147e880"><!-- named anchor --></a>
        <h4>Crop Growth Dynamics</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Crop
          height measurements were made to the entire population on a monthly 
          basis from planting (February 2020) until February (2021).</p>
      </article>
    </article>
    <article class="section"><a id="id0x147ed80"><!-- named anchor --></a>
      <h3>RESULTS AND DISCUSSION</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <article class="section"><a id="id0x92ef480"><!-- named anchor --></a>
        <h4>Climatic Variables</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>The
          behavior of the temperatures during the experimental period was similar
          to the average of the area for the period 2008-2019, as shown in <span class="tooltip"><a href="#f1">Figure 1</a></span>. The differences in the minimum temperatures for the cold period of the year were less than 0.2°C, while the maxima (<span class="tooltip"><a href="#f1">Figure 1a</a></span>),
          showed a similar behavior. The average minimum and maximum temperatures
          for the dry season of the year (the coldest) were 19 and 23°C, 
          respectively; while for the rainy season (the hottest) they were 23.2 
          and 32.4 °C, respectively. Since the cv Govin belongs to the Antillean 
          race, for which the ideal daytime temperatures are between 25-30°C and 
          the nighttime temperatures, 15-20°C (<span class="tooltip"><a href="#B9">Fintrac U, 2019</a><span class="tooltip-content">FINTRAC, U.: <i>Advocado Production Manual (Persea americana L)</i>, <i>[en línea]</i>, 2019, <i>Disponible en:</i><a href="https://fintracu.fintrac.com/sites/default/files/tech_manuals/Fintrac%20U_Avocado%%2020Production%20Manual.pdf" target="xrefwindow">https://fintracu.fintrac.com/sites/default/files/tech_manuals/Fintrac%20U_Avocado% 20Production%20Manual.pdf</a>.</span></span>), the temperatures present in the study area do not were limiting for the development of the crop.</p>
        <div id="f1" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 456.222" viewBox="0 0 500 456.222" height="456.222px" width="500px" y="0px" x="0px"  version="1.0">
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C0yDwRut%20afq9ff7Jvu+aKwusDk0zdymKU4emKfwwvPY9exPglCaU0zbKKA8fHqzR8FkoVeOTyUT2E8OV8fdv%20c/cLZrYmJq/DvgavG3cgS7jWUsvfqwo0BvvqiAVCaDqfZ6rbp+epIraDG63poVUhdZSmMW11FcZ5%20PHQdFzQRAtBY7CZUuSk8T1bZ1Rywb2JNztW7V4H9dUSkd2o8P192hr1UDfXvY3ce7BBxMybqiFBO%20d5MIhgCaZkLg2k2icr9bneFgTvNQY+zTH0tDHVeUUUeIavAyaGDqah+RlzFoo50a4Cq4p+/Q5H3E%20a9Iqla6IRlsgotEWhmiwhSEabGEYvcF8d82h080S56RHgWgIHa4YBsq5BPSVYYUxdk75iExEJlgG%208Xo30fWMAf8HTMnLszAalrgrHaCMiOWa9PHR58Y8K7wbHaP4iliVfs7JrhitwTQlBA9KRx4dkVQM%20D08FM78vhu/jf5lZnG3PCsOE2afPZAt0PnJdRpUqx4KG0bl8uoZG1WQ0QN1D1lj5NBCsKz1PQ5Lp%20hWbeL32iW2Afz83nb9hnkwWkbYKGMAs0CBlrNCAzMtAbTaPyzPpsKuMP+mK0BjtVDD1/cldEgy0M%20kzfYoRM5e51YjjIoutB0TBnSnX0nuwZt7qv//pg+GK3BSGBhLkZkPOsU2570AXNqYRigx9R7re00%20pukk0xWZnmNAvh2TroHOQh9ID6DoUfKCdFg5SkFGr6VnJ93CujJ8uRfhNRpMM+qp41b6TY0pPVfV%204/72b2PPQiDX6yiMHogUXY1O5vmJhGR36I7RGowHYk5GpgfU/z7w51EpisNRqUTSZSXSmFQMSz93%20yZ1PbzuQukF5QlKAUUFjkg9DA5N1JYIhbZ5nxpKEIBS2ml2D9UHfl/hKmFWDBfajdYNZAmZSnMho%20ccI+hR4YHp04DGVq6ctJF5Cvr2+s4sFX9eYGhkfrBsP6Iu/eEk35nwwAbw0dYqoH2qO2lrs2wKk0%20GKIfSxOC1EzkbJsLGmu5S4bvFA22z4osj66h4vEDNSU6U8PfPf+2bczTz35tL/RyXjb3yTS/ubcx%200ZpunqWVZJqTvUXhOlW6fCz9vggOo/KoKPlRLClUCsUyplLF43OROcUc9ZSigvOi7Ryj4o8l2t92%20SBU6mxEuPIdlfOX3gBjsCxa5/zk0amvZugcchxE9IKKgaf4swuC+3DdEg6lBAJEIKFy5jOwzTkkV%20wTITVVkEhEajohBjdWgau9y0rw+I8ND4cCXPquccArW1XP7MCP1MGBzWD/X3bcdKhNoObTCqjIqD%202v20DBJp5lakBpmTPmkLXCERn4ijr8isbzA6AZmSvdQQdRXmG6zpYdiHKJIIyTods5cgzidFTyMN%20S/fzAASo9+7TaLUNRjCWRoCr2qDMYTwUDYP+gTsRaSh50zOpMVD0ahwKypvC9lOGiBHCp1g6XeI+%20DBmTJknkNzVkbWt0mecDVIlEHoiHyx7wQ46fIucMAeoFgoaw61DPYW+bTnrJH3vKIu3YqG0R6TCB%20bgzEo2bppttAOQrAN1g01HiobTDpMEEmM0kl1heVGlRjufCDunDjnGCj/3+M4zONgcFqeYoG6zsb%20jSbGtKyp1U0xOJxtm4vbbL/bR2HdCllWyQgwCzYVywZ7ymZYvUl+FhZulUTpYwG2QW0tD2F0DAms%20TBqMtDkqzTvZTHBiDZDPdso6hU9bcbw1StrXFVzLz6fFfd7Wv7J75YX9SB+lH+CnqrF5zqFRW8uH%20GB1Dg4og/GOVlHOBVUpqBLri+ZCcuIQJTfrOTNMFxrGlpFSB7TSqcWtymiE0nskTWV/U1nLZ6BDq%20xj2N1WC8LBm0VALJn3UvjXiaK3h+Gg9u5KN4EBfb+qC2lstGBzew5JeK0BTyeowGg1t40VMCUgDu%20w1keNNJBYNeHpTDrV4nKCQBD5X2Dv2W9UAV4mAmbx1LcxwR1pwKndTWkamu5zGH74I8lJAUF8TAq%205JljBJiuyeW7KW90QaI6y33PrbJ9DXpKQHJBnHWivozaFoGTuuSR+wajIVQyvbOr98oPp7065ysC%20ooXQIdamPrnaBiPrlkL2axv4BuPmWG6BboCwcUFwH+pQ22CWwnz/ao0mYGyQbYtuIZjr/Ywu4jNQ%20j3reyrCXwwQaCV+CzzjSG+2tRHyNaLBp0NBg2cA6D0x6pl21vpzEvvwXosGmQW0tZ0Nb23cmRoNN%20g9patiGePa1ELMzAOKhtsH3Krww1GKJy34Ragf6obbC788tiIJ2A0aE+MPIPfEQ/ROI06FTLt5tX%20MzTowMRKVIKOrEQGSjAfPIW4I4V19tkyHV9eZufV72dJ4V52TbfUeU37qq7Z6ry0rNpXe92mfXZu%20XhdV+/Lit+u+5dngOjUY1mFdfK+rCJ0rmt6D9z82Qo4tDJ0bjNggIhBovG5gOnRuMGQrn72gRxpZ%20K4RlOA06NxgNQ2gKWe/9raapVgPDYTAdFg02DQZrsH2zXgeGQXejg6GkebeKlmAOHDZFttSx0cvo%20wHkm0qFp7mg2nMaxwX1JNyDX0Bf7TszTiw2S53/b7vYlonMt88U7Ih1UisJUYGwOgyiUD7IPPJvl%20kaSGbIMlpSYMxhZjNxiVT6WSqKMKJv9B+SL4h1X5EERm4DzOJ63aF8vWzRN/ipL+980ZnAKzbzCq%20H91EnkidqKOClW3LsqrCfToD+8naUmPTeOhjGpfj4E4amaRPu2Yqc0GvBlPF+fl0x2gw7oPegur3%20AW6hIfRsltBy91A0oriShu8CuJbzSUWbAzo3GIYGVEikQ40EnRJZHhKi9qEyfyXyDgHPsitwp0fn%20BmMsGCKKCvWNNCSHcW1E1BzTtOF2n8syNWobDCVdpzOqMFSDYZajQ+bYWAJ5g2Q2HwO1DdY1XXqo%20SMcQomsqPK2ubfKUpkzdodEoEusa4UOxf3DgEBwmA2MpDYZhY2MDWhhFQ6Gxwe6SgVE2Jhi1YsaA%20i3TQE+ud6D6Yuxisg3w5RPkUqG0wG/GYHgaH1MMmAkG/pUYiT0E4RCTysnMxm/vCOnZTvfj46hho%201GFM60CMrg36ikQa6+XiMO6cCxCR1NuY3Nasw76fWXZUG/RpMKIJSxSD+8A7IeLH4LXGBquC5uvA%204PCT+XdtMMUGTxVqNIb9DonGBrte3X+a94iGwuig4XxOh9dn+wBnTWlZHQtyUYZ0tBsbDB1WzsVj%20rLPldLwno8NNXdSWwyyQm16iadDaqQB9RkG3IVGGQGODYdK3VaBtGkymexakPXZUbjpg+mNFDmGM%20NDYY3MQ3Q9pgn1mPeO0aPTk1MIvOoTqtscHQU+V8Q9/X5H2OpgbrMkr+1IE6OKTRGhusDugwH+kA%20dTkdQzjE5JGcMUF0WnrjBpcDA4h7Q1xwMccAxBA6VnmUfPEIDq/7/iQiGr0scE31SgiM+zbdnZ6B%20a5FQC7gnY76RRqgR7qfnqAJqwYIFPZzszg3GPIlmJab1upwOdRYyHXgXEFmB+piGiBdinSUzeTPP%20h5/VlGP5j1FEYaol/Eaeg//sp5EZlEhDsp9KLluzWKtUIEuemXW+gsGn7al4SQbelz5AQGPw7hQi%20P9QJ6oN7+GOaYJ2pqfB+XaRP5warQ7nBeJihQJiMihFECGxDLGtIDi/OXPIAjmO7RLi211UORoEP%20w1lojmvfbWz+DMD94DD2GUfa1uxYQAPzkVSO0f3qAGFQT9yTZ8KKbNOlNViDDdW98hVB4wk0GFyH%20r+rFsdC5wbxfplEsoK0fFqiG5mIU6vy2zg1Gq6NjbD5F5zj7qEegP0xMVnCW0LnBsJ7ErgzvFILD%20hgN6l4bzLpQwmA4rNxj/myglUA91ik7aYChOSmBYHNRg3gQNkTgNOjcYDqnigj7SgROJPxJlnCJ0%20bjA8eKIOZnS4qMG+AerlbhoP/0BllL947sFHeJrg3Y4ymsZkkyzbF03P27RvH/Qug+mwwDSIBlsY%20Bm2wfYZH12CwgOjbd+4+F2KfyPaxyjL2jS7tkh5Rxr7nLof8BmswZipFRtdVLA/WNMKF6HgdqLCm%20SrHulXR9xnnVoU5/qMehrlF4ZvbV6TX27X/2mmsne6Bpf9X2QRqs7oYCHEKD1gEDoO4aEAAR8CZA%20hXWEwnWbjA/2031TR+lN3M05TYZE3X4i/RAgXF333kgE9g3OYVAXFd7XAqp7YAEKr+sJ4NwmCxPo%20q7hlcB6EUMcd3JPr14n5fc/N/iYxqwapQiPH5steEFXW9f3wQE2mN43c9OLsa9rPlyrq0HSesE/3%201F2DxmwS76COgPc9l0RwHfa/VQ2Qv01Gxr4X2ifmhkCbRisD8dnUW1zHsQL3bPLj2N/EefvQq8FU%20EVXOMA+z74t9NHSfyhwbeqY6ixJR1dQY6Loma5Tr10kcuLZJYgida61orJqubChwn16ZM+oapM7w%20EJq4hoZuIlDtayIGoXODgTojYJ/8XSqaDB+hjrP2SRNLMq2xUKtwerU7MCTimyy3OqihmlwOrhsN%20NhDgmjZiqg6kTTT5gH0QDdYAn3c5F0SDLQzRYAtDNFggMDKCyQKBkXHSTKYPHKtzk3UGKnX5nN2h%20wP3WjCckuSt4RzRWY2O0Tl6aB8dqG/0i3rMrrvP+tjd41oQ51BFps7wDz0BdaB1YHeSj6RjvU549%20hnrxdeHrlOswrij7/zr61Dd1WByTMTySwjAPlko11jZtBxAQH/SEYO4usk42ERCfg3/8792W5apn%20yCVgH43E6MCMGNe25PtcjOKzfbqmGyFSBv02zKPB5w9hNAYpqB/q7PzKthE99x9mA1wXL56RhrwX%20E34xlwQxLT0j14b5dH8I0b5ovr7LBuzlIxafV+c2TIZ9fnrWudQR72YTnORfxPX9dFZ/qY4YjUNi%20bHmIT3GfdH2YizoFDBa0+iVwy1DdVO/HwOI1GUN56ySUCOjt4Sr/PvUuAXEWhJURwofkhiD5/982%20y7/gHroW23QeBGjfDU3HME18Ge+P7Mt6M7gGQ2yNadI+GEfnQQAQkmcypp7nXLZzPGO7IRjdRR3J%20XJPjyloQQJAwmYYIV+HYdQTYB1MxXpy64D9jyZlZ0Oog7UOwwEwwkq5iw9/SscRvEawwKv+pC/s4%20YdquUCP1HUwWCJwogskCgZGxeCbD12nqd8d3eF59N7Nl83hl3/HHDDIzJ/88PCYGRfBmD8fIbOJa%20H7Y/ZlJmUnFNTKOyOYRDjymD2cJ5mDBM04M5wzTdmHz4Ic+bta3LlwCYPvhpmDtkQWVmZzKb0j6Z%20VAATinPLfgogn10ZVKRwERiowjHrSGC6peJ9k19FnWEq29wY6Xy9IwMVWfemHyYziThnydyUf2v3%20z9OuZU5TB7xD9ROMh8Ux2f3zyojyfnNt67bUuisCDQSscpPfcfuWz1mV1uVjGAGlBhUgDk9AEIcI%20CLDN+y0iIIirDIgHX4Pji8AHc2UlQjDmScQAQ5FXYk562k9KPPuYKglfA9+uCHzkRAqzAvwuCJPr%20AKJrv1cPxbJcGKTJ0uPYdSTgh9p7pjqDiex9n19NkMIoMJ98LOqKyKJyPAmYwEgwHPdY/8h8N65F%20vQPqlHoLJusAKp+GpJRnwZ0DiGohPUnKomEhEh+g+Pv345kzTfNBgDpPx/N+nkC5NuCXY6vgrzd3%208D68rxLYeF/TxKnO/r5urK70nr7egO3PjwGqSywc6s/qP7d2dP0psWgmCwSWgGCyQGBkjMJkZks/%20JZvd2c90mMpQwm6mH8Q7+oHAqWIUJtMYOKJD2Mf4EnJiAVE2GA5nVYwHsKn3DY8OBJaGXtQMYyia%20RU//kMBhDSabHk3dIE0gehdoRi9qvju/tBQcCv00Q+IUmMwTLOttCbh8XFfCf3klofjBInJE5yhE%203ehX0z4KjLF5u7XlTteH6w65e7qq7Bqh+8TOTYUEXDvWrJT8fLfkGO7HM/AsPBcgasj21zdSsYYV%200nPEwZqsqd+jD06BySAcvkDBx7z5LrT1T6V13191t35uLJzPR1MphJ3xaWGKu+cPxmCdbRAxfUba%20DgG3BYxs18mZBkagfXkH7kl/G++g57fnStuzkHrGILgEYhbaT+FztnEMx9q1nl7S+W92nT+rW1uq%20fugnpOgdxMxiUhiSzmWYlf1LwmiajIqXjKJiylJZfR5lcNySmIz3gClEgF4ye2KAQCAUY4hcmxhB%20SXukYgwkbZCKiLgNjADTvV+S3+sJnWt8lKyviQLhcyyF52Z5jD6kOvDsejbfsW51LWZMdUVdlmlr%20buhFzVerPL0nL1Ugg5pe+7d/t6lCXi2NSP6bD3yUkaXCzIPJIESIFZgmSUWNzbr2CRAvjW+mlmOg%20wDDwoy1Yh7nQ9NK0BM0YW4ZQnxN6UTM5bpiJKmUQSSQ8TyEbgxQictEwRUgpIk2IfVUf5hxDkyER%20AUwBIwjZ/0z601hISWus3DRCgkrKe9CIZrrlfgvSVP5G4PigXdHKtCFtSRtaO748W3tPjV7U7JmA%209SH9siYmE7GzpKqosMJfSUzizYrC1k9F5hx+gI20TZWtgIA55a/3xjRVRaYbBWYy09eeIrAUQCe0%20H34eQRp8T7SehOkm0Q10VKcBD9WMvVVGXTb1oWjDZJhxVaAyYITCVEtL+UAy3WCcNuDtONYc8JzZ%20AqcPtCB0Vk6wPqT9B9FkQ2KfuShG8UxzqKQJBKoAw1EAQhfa7INOHMKN8Mf2+WQQPeN79Dlyhm7w%20Xw/JfoIfmHllNDGZGAupEowVWAp6qaE2mgw/Jwt8ZJ/d0MBFoAF+5egiQQnCs0Nrx0AzzEQayfwP%209GSyfcCphLE0bTyajKiiRRevGcD4bpqsLiUrmKw7bCaq9doKAzmrYMyUdzITbWMAJ8EgzrGZrVKx%20gEDaTlFklXNkNgncg8l5OI8ls2R1AYNRvwpj96bmYwQ+lgSIiKkFmK6uTKB1sAyJRLw2yxTTuv37%20bE5zLeoIouY4Yy6mfCsVYx6mf7OwNf192QDIMpgigWup7IMiunbtdJ/NRbpPPiMW97VtiemeLq+2%20j6t1ltmRrBOYlv5Sip6XJftUTxT6VilsY5Q09UimCALZooRpneOOEYrvi17U3MZc7IulMxnPTzQK%20AhLBmQZJpjIEYwRE52kiOjGKMVVOqJ5YTTPBbOk4CBvNImKEACE87icYA+brc4bVS2JO3pP5ISVU%20rPDOqoOLn4W2VH36+qE+VR8wr6+LOaEzNbcJfByCJTIZhC0JyzpEI0KASNAWaJImwDAQDQwqc40S%20vtIHqrQuSxiTeoYB6fOiLhFCFyQXpCXmLgXt2NaqGBK9qHmfJmNGIT5Wy6BNooA2e9C3jyAHGSH4%20bMwuVAYktRQmw2SBsWAOk8CJqXzuYl/MVSIvCZYr6oSd15BVUe0x0Zua0WCQU51vxkxLqHBSqHzu%20IpKkbtAmL89sQnNnMt5HJiENeQzpGGgPGAzm8gVfEQEJTY6NXtQMEzCFgNbLQIogjSWRzenOCdFv%20q8I+cxGfBtXfBjqKSoUhbJkqvC0k+VRw5E1bJbMlsHwQCFIbE/0eyzTvyWTtCbUr6pgMwjYmSZUC%20oVuEK2kUbPCX1Z1pSrbLNoeZ0DLY7HKe7fy0HYbH1FOkzHIf03Uoj+laMBOluF/eEIHThmjFIrMD%20MlwvJqOD2Zch0cRkhTZKZQjfpw14niWFiwPDwMbmlczMvhZMLyY7v18l5somFeVLJMx6OxT2mYuB%20wFSA0TY/ro3BFCXug97UTECDYuuvuxkGmGnMAU+AAEZkmmQfHCAogl+lKQzKCCYLnBI6UzNMQz+Z%20NFldEIIw/e3m1excmM1PCceUBZyleRkFc0RhvmCywAmhFzXz4QC0V1mDDQGijsFkgVNCL2qGCaTJ%20KEMCs7KOyapy7wKBuaMXk40ZXaxjspf8A9z6DE4gsBT01mTC0KZdHZMR6WGfD6AEAktAbw7x0cUy%20yKZmSjgCHUwJRwDETwmnwIe+HCmwTucwTMbwjHIhKML8HkVJx8YylkdbMulqost96MxkZb+oTpMR%20TSRxFg3ECGlGRgOmJCCBmDSWKtOP6/fVjiQd62MXXcB5zGDUFYf06VEfTHbaBr7OSbbuk+DKOWqD%20fWjbxvvAlznbEGEZuAW0SR/0ftae5zHIlTFxTeh85ewTp9n3g5lGIBAINCO4JBAYGZMwGT4Ydizm%20FcAcwYRkWyBw6hidyWAoRviKsQA5YIxDY+JQ/DYPvtCJ74BdHgicAo5mLjaF4s/Pz3sFMAKBOWKW%20PhlMhkYLBE4BwWSBwMiYLPCB+afRpow/wz9jPo+q2a5OyVxktiSKB7VAEEgDQinUDYUOewrTLDAH%20BTMsBZaN8QMf79mnXX3gg/FmEA+d0uWJTOjYI/BxCkxGxosm7vQ+aNkf1X9fE2yz8XhpCRMSICqm%20OCvV2RAgaUDTNVD6DlAMfEaYiyMARoC5/HQJzPRbN3lQXyCgYGCYz1LY8i4S4Nfb4O3ZzaGSz5EC%2043W9TuAzZstkS9RkMJZMQ7SCEW0iVoiW/wJaAm3BNvYxtF2T/di2A+aWgPF4Diurj2mvVaRZ/1zc%20bp8uftr1md6ObTJPdQxLNCgfUWRyGY7lOREaPCfPheAgV9U/b2AXwWQHAt0kYgRiqkNg01UnYlUx%20xmNbuq4Yg/uI0L22YTtak8J+mIClMUc6v2p+fY+yKVsHjrMZpJO2k1Dg+iyHN2aXjUmYjIb+8f3b%20jv+lDucqc2QJTMZzy0wDRlzrO1s/BqhjGM6IXeVAZu8LY+of1zZ1eWCKwMeWiXSubPIcSXszMZCA%20STqXMz7Ivib5eK5MhgTHDCP4gM/CRxEw/eYCY7b0XCwpxwSCCKa3SWHTM31VHM1chFjrTJO5aTIY%20Sn4KxEKQALMNYg60g0xW/MKvFkzpzGSE4tE0hN+Z036M6QDmxGRoWwacep+jrd8S+AzoB1OWQMrt%20/cf07aeMgzQZUmkMwGTHDuGjo9BemDr60B0MFhgOaLfCf6QcyYccGwcxGU4/GqeN0eQDH/qcEtvm%20GPggDI+vCBGIsZrM20A/YG6rS4B6pphJ7gJkp4DeTEYomO8/M4ylaVi7Ah98BUaRuM0m+4QpJmf5%2000sw2LECH+pjIpBB4wdTTQ91XyDoTsV/68VkaCKYByYhL/G84mN+dcAm34epzUWF4wmB863jCGgc%20H7SFabnnR9NuWBZLFXq9NRl9IFQADHdxcZFvHQZTmos0ICO0aVAaNjAvwFj4albe/jNh6Ptbl4CD%20fDIAkw2NKTQZZiHmK6bJnPq5AvWgnWRp0Hb0VyIk5YbMFQdpMkL4MASfT2rCar22KeIgbKCMfKYL%20q5JJYzEZjYHZgb3/vs7SlQLLg2m3JBwVMGE5Z0brzWSYc0xgik/GR9jrQNbBr5t703jqU2M8GSpf%20czN6cF0ij0OaizwD5qAahFy7wLKBVqMt6V6hXRHW8t3mhoPMRRhn80jKVL+JKOswpE+G1rolDSo1%20hMLEYR6eHoqgVVrCaFhNcwmU9GYyoosWYk3rQ35pExzKZFQuUs2+I50c5q+WxvOVQdtjteAKYEIS%20KDl2+/dmMjoM8avGiPQQrezDZOQVkq4TkcIAwB2xqGSiUZjtWN/+PshcFJrUMq8F0+C/KfCxb44P%20ju8S+Hh5SVormQoRyAhUAbqwPrec2abOKBmEyZpAJPH+7sHMSwU+eGkYruscH/hSnEthHf+K3MKp%20bG+ZoS8Vkay3zf2nXE5Lps6/i02GDO/FhzYAwRjmPrHMmXQeX7jJoq6/tn9ufti9OJ791JW+hAPY%20htYmi4b64xy+emrHJf8YIcWxRH9NyH3f/XpOE8i4kO9KKVsEPIcEI9fkoxIITM7jeTUy3Ae3iERD%20A2wjEs3zANUN760PfrANuuAePD9+P2afsoN4P6sXO7obCP0zNGmTnoXR4JQ+H+/oitGZrAwqVKir%20qDqfTA1vEcJUpoCNy8qfGcJWBMtvBzAZBETHtiQlx4iQIBiIDu0NA3EuuZs0Mv/ZT+c+TGgElQiT%20c0lBgwltf7o/xyNgOJfP9wC+vc05iqyJIe8wl4wJ29cVAszXczn7hWvzbLwn+xAI/IfwsSj0HXB7%2092/f7P4mMNLzchz+EdegfckUgom4FgKD+qNbh5mleWeizLoO7yrf6jL978Nkgt6PwvvyfNQdbYug%20op3YNhQmZ7I2qGMyiAspRKFyAoFDARNLoLDuAbPB7JiYMKGYnO1dmHxRTBYIjA3NV1IXOMMcRtuh%209doGUibxyTAVCHwoM4RtmEJLnuMjcPrAWiJgcmi/6iSaDH8Fv0B2LlLC/IuKjA8c2znP8RH4moDh%20iGDLtGSioLbdRJObi17B1inbfZoM5uxiEwcCQ8CikzDZHpOyjNn6ZHX9ZDinaEVUeJdxbIHAkOgS%20fVwckxGWxr+DwUKbBZaA8QMfSfMQ+MDXUmet9X18v7TtEfgInDom0WT09KuTEpAdoIwPOig9yFYg%208AGjsb6v0Enrl5xbtX/fOp2pFG2rOqZuvfy8bc/jnKGet+15LHXPLudQ7J5JMDYdU7fe9z0PqSN/%20XttztO7rSG1bRZP+HArnlT/FPAmTobkomHdD9qQHAkvALH2yQOCUEEw2MPAxMau+Gsg5DFRjtkyG%20bUsyLMuuwDYGfYg9++BFdh73rgrMNOF7uqdscs7vSnycg+3/61f37gky2Um25R14jjbg+Rj5wJJ7%20c41D6pxzCXJ1rTeeWdfog0MFW593Fji3qZ1nyWTlF25bAfoijEeXyrP0r3zIBdfqAhjL36tro3Ou%20CFzZ9W1BA/cVSBIIMDbMJrS9FvdGIHAuz9+VubgvRUNO8N3bggg0hWz9PgzKO1K4BsKpC6AP3pVJ%20ovbVVfdWGQkiaiqch/bDSNqAgArnUVlcowtUSWgw1n0kdB8gDiQ396SxypGlJtBI3O/j/t92CH0f%20uJeYmXFdbaDAk2mu/ByeW8/QFhwvhupyLs/L2DLdk/YSg+2DBAlFmrcLSOXTOdRzF8aEPpkwiuf3%20ArWNUOj2lCOBF6BQ4V0lEsdTePkulS6m5DyqqWuDSevQ8EjyLuYd78l9Weq+rO8DhCUBQn2prrrW%20mSc2rklpC56boudomqmsDJjSm6aULpqPd4ZBVW/8bwsxqARbF2FGtr3uxZLz0WBtcRQmkxSDUK1j%20Oq13mW6A86g031htQSVBJIBll3PL6HrvMroyhwf3bcOYTaAd2oK6QoKr7Vhv+/w8p4ibdutyX86R%201qHA3F2EAoNkubdpn5baXuA8CvcUU/bJMjoKk1Fxqug2hCItIaawoTLJtKPiusAzFfenAgP7AXFS%20Xwi3LgwCcaqtPaG2hdpKmreLUOF46IZnlxZrCxKBOZ6CUD5EGILRmUxaA6DqJdG6OLiAhlLErEuF%20eaiy+kijrwiIVKZZW4Gk40XYMKangTbgXMD5BDW6aC4EMO1sDJbOp7QFZiHHi0a7CvE6jM5kAi9O%20gKAteEnZvzQUUjA0z7yBdUFbibBZ7wrOham6ag+OF32w3oVBoC2ZvzB1V7NyHyZjMtAlOABMCqaX%20DswbCE8sDQnFLsJ0CHBPGKwLrXAOWhfmkqaVcBgakzJZ4DRh2uftrZO/diik6br6W4BzpGXFbGMi%20mCzQCxAnBeukSzh7SGSmaTd/zwPNO4ULEkwWCIyMYLJAYGQEkwUCIyOYLBAYGcFkgcDICCYLBEZG%20MFkgMDKCyQKBkXHSTMZ3rL5dZJ9YouN09fy+vbv4Vvl1zzFAEjQdpkpIJkGajHLAt8iUCMtH/cq5%20dmzjeEDSqyVX27+tfdNL1+G8Q74ceew6ArwDnyMC9t75NIFMg+3rz68LVqf5s/q6YIZpP3yK+j4W%20Fs9kfIWxDhAQxdYvro2A2uD76jlfOwzc++/rZmsf87tbb28fnixPTl+c5GN4fIFU+5mLEsBUjDh4%20eX0ojuMDe/bRvHQuCax8qMPOuX+0uf+qMhfse8nr7LvJdV8mOXYdAeqFr2+SmnV2fmUfFoRZmA5C%2078020rbYL6zZlo5DOOhLp4wfQwhxHLNNU0/M72nH5OdNjUUxGdKb70NRcRTWqVi/jSJAPJs/Z9vH%20/963m8erQkrzH8L+b/tUSHEPCEj7IGoah2shMYvzvq1tebt5tWvyqdUq6AucEASMAEPwhRCes/hE%20a2IiDS704OuTSHWmQ4DxIBwIiK9vcv774y/7MifX5jpoTmOqP7+LjyLYBxLEbKm8rXeTtOdQRyZU%200jtyHd6H+tFncakj1u0LpQxjyT+FK3AO9cJxMBx1pruYcEo0Q1a/CaJ8+9RYFJNBhEg4FSQ/hUbw%202wUanW8p2zCIh6uisY0QEnGYFkmEUAYExPFIP5lQXAv48yAg7gaxX9xXfEc6mT6SvGIyiATThefm%20e9cQBsdwLALDZqxNkhstxX+uj0QHuhb3Q/rDVEh3fTuaKRXQWFyLpRhsc3FrjGf7Shrt2HUEJGBg%20GAQSz2pCiM/a5t/Y9t+ZZj85iwgc/gMJrLvzS7sWmq8scIPJegCiksSrQtHoVHAiiB0p7QhB2wSO%20h1mRhKyDOgKCwGnoqgaEOTAPYQ5Ns7C6z0YHQ1gFA9p9MqkLkNgcy/nGaEkb8l+mMZpMTMYxdV+3%204QN2aDNK3ed/j11HgPN5f/YjjDJNmH08kvorzOR0nGccBBL7pelVFzpWZrWODSZbICSl5w7NUHUM%20LKWOxkQwWSAwMoLJAoGREUwWCIyMk2YyomY4wBYmN+e63esSaBgKPizv1wlayFfCaff7hLpzQXFu%20us4hPs8c6khoqiu9o683wfbXnFuut2P4h4tmMiqMcHUdIKCzP1l/DREvCAhHnPAzBGXnP2Sdn0TV%20BEXJOEah7IwY17aPMDdRNYvA2TVfi1CyB5EyQuNEvHhOJnqxSKNFD7PIGARDpJHiO9aJlHGuhbL/%20XNm8hXQ8A65LVJUoGpE1rlNFPH4qNaY7q8Kx60jgHOqA96ITmboiskoklXWLIKa6snpLdSPmyaKY%202Tais9QN16FLg2emDs/y6Cv/m6LRY2FRTAZxkhVAoY+Ecr+5LrapCDQ6xEIDQiAiIBpbxAHKjS8C%204ngVXUuE5/uSdGwZpE1BBDAWYWyOJ5SszmSYh20QgrITAO/5khiOe8JY6iPiOvSx+UwGGJNrq6MX%20ZlIhxM6S52DCTkqZ2Y5dRwLviyCin0zXhrEkKNjGfvoX6UOUQEKLcY+n1XWW/ZGek20INibIMYGW%20ttGFQb0Fk+0BaUYw1f3zyjoqWarwX9sENfrz6rs1uhHC4y/bxjpS1vYlSc02ASLR0ogkSecqAtqR%200umYMmhs6/9K10CqI309k0EsSF+0FNOokd3BxDS//jyaAIHIuJf6gUToRWd02sb1KOqM/r162N6m%2052RJXh/L8rrHsetIsI7lVFdAQoX3BtJAlgmS6saYLNWV6gzTFQEkbclSfYcwJ3UD3v7dBpN1AQRm%20DJcXqjGrymkhKV0Gzwex0dgQBgTCekYMWYoUJg7rmHsQTNbB/J8xI/tgOIgIImM/Uh4gTCAWzEVm%20XMI8qnp3Zb+gvY5RN0JdHQnUAYzIrFcIHzQz67wvDAWzMQEpzMO6zGPzxZJ241z2I7AQOMZ8SdMh%202MjHpP6BMVm+PiUWzWRIPwiS9TkCUweTRZkc/NezYroVfkUilvI3yUgs5lyZd35uQCOufJ1rtmGg%20crBgTrD3T+9HUZ3ITFQdUh+AY73JS31Sdxyjd1Rd6lxdi2N1/SmxWCYbGz4HMhA4BMFkgcDICCYL%20BEZGMFkgMDJGYTKGjWtoPcEJ1vUfsB+HNBD4ChicyQgX0LlK2JkOUuswfXopIj7qy6BnXv0XgcAp%20YxRNRqjUOiDfswwHBs+pE1C9+vQbkTbjQV8HJRA4JQzOZPRjoLnoKGXouGZhUu8928Vk5d53ZiMi%20+6HrxwIDgTljFE2G9oKpSLfBXCRdBoai9x4T0Yask+1Q0UFqaUXBZIETQi8mI00Gc7ApF60vgsmm%20R9+MGbIwCGwFmtGLyTRRCUGMoRFM1h99CZ7Ea3xlDxjP0rfes1QkipiKJdFickbJoyRSrBS3wGcc%20psn2JH72wSkwmc+tI0dxCmB6Q/QAYvfDgWAKJgmFmVQYCUCxkQskWTOaIV/ePV1ZKbblhWPvnrPz%20KKzb8Sx1XH6OjuFeCGUJANUN13p7/hpasBeTMd6IoQ8sh8YpMBlEbgnAHYmIbg5pA8ZXNQEmQvtA%20xCL2HabI/0PMnuBVYDxjvrSu4/1YvCoTEgbhuR7uNjZkRkNqtH63/vj/6+beIsW0paLGFIJb2TJ7%20Lu4vJmxjtqJd+5q3x0L4ZAMDMsWU8sTmibGqQJwUjfliHUJWJz6EzZJILcwAgYqJjEgTgWobS55B%20ZR+45ubtNiP4pO0gYAQECdI8gxjHmCYt2WbPc/9i2pN7SCDw37blQobsdwr79Q5MxmrvCdO564rx%207L1ypi+YMNfIVrdpm7TiUhA+2UBAyotJYCr+Q2gyF0WAKqbpMOvScRqS8WKjnv9Y8VKf61JE8Kxz%20DxUxsooRbV4YPyUm9gVmUdE2XYvz2A5T8Hw871DImO7RmAcGp3bYxr30DHp2qwtp6cR4xoQs0zbO%20WQpG8cky4vmohHKFlMcEeSyJyXgHiFGEKYkOTPLmwQS0AwKJbRAX0rjwhSCa3P9hO//Z9/g3M8Xb%20mkbcG2ZAA4mRpVG4r5h5l6kz009LmapzAM9YZjwEhoSP6mkJWm0Un4yRqxoST3oVo3eV3QHR0IfG%20sHANZvSYK5OJAFlClJL6Mps8YChv9oiZyiZQxnwfhG0MmJtuSOu28AKrK6NI0wK/PkdgasJ4hcaV%20iZnqds7M1ovJyEmkOZqaxIbWJ+KDoSAkhtsDZXwwL4NmX/KYC5Px7EW+ZVqHsZCqNC5S/5N2TowF%20k3iGohBcAPvqq4x5k/v0oA28MEMg0CaYzrIkYDjqu632nwq9mIy5K1TKwBSEOGEmtBdaDYjJfO5i%20Oa0qC6Zkc1scEzQm2gGpKXMQBqNRfUPTmDCWmXuJsVg3Ey03C1UC40HtUTbdM0GYiSots3adXuP1%20YjLSpXzxgPDQYjIXmRSFyUyYysu+m5WOZ+IXmK98Lhhak0H0vrKlIVgiDal0ci0VWCikYlqnwGgw%20l8B5SEuZgTCRD30Hjg9juMdMw2Fa0rbldpwSvZgMbcM0YSyZ9uvix+cAiPcNZOvDgCJHrxE86pjM%20+wtimn3gHpxHBW9SRSPdYByYSMUYKWlU+rQ4Vs/FkgIzseQaYqwlhpG/IszS0DyVvr1TW7aloSHQ%20i8n0eFrCbEOhjskgdMxQKod1lvxHOsEkYqAiEpWkmCQZUSnTVHd/LGqnTliVx/enj/W0n6iVihiL%20ZTDWMqH+RYq6RWSxQB/QDtHWqqARNH6opdKLO/DFYCz5ZEyGORTqmAzAVKocSSUqCCaD2cSAFPlF%20xigwSc4oaKFy4TgYT8zHkor15wWWCy80aV+AlqON6YCHCSWYja7y/jm2czw0cIjm663JmNK5yqc6%20FHVMpkgfqHth+UoKRMBAnlnYTuW2AcdJ+lHUOIFlAopRqUNmIf0zoS1BbiVpvkOsmIM0Gf7Y0GjS%20ZEAvK0kEI4mJWIfRmioyEGgLaM20Gp3fB1gzvbgEDQaTTanJgKluaRcYK9cwMFwwVmBoeItpcnOx%207JMNiSYmE4OJsQKBJaATl6C5yqUK9IeRSkW0hswOZq9ivg+B/fbNrvy/Rx2TwVhyXmG0QGAp6MRk%20+GAU8g6tn+z759NJLzo7/5WWT5bxYd/lcn1c2LnsZ74PfY/Lo0mTCWEaBpaEXvaeiLyJ2PnGFJpu%20/ePSmEZfO2zKXcTBjNmqpoXS4LLujxBfY6AXk+3zyZi4VF9CxGwE+oAdDQnDVWkymCuYbFq8XPzc%20Pl9fbTeX2dcoA8OjF5M1AU1FriJ+GB+1M82V1tFqMJb5crlPVgUYLJisG96en7Yv61S3eakCOsrq%20/u+bCTcbm7V62L4kBrOyutk+rrL0o6KT/3lTaLmyjoMpfekC+qPIZf0qGJzJDsWpMBnEPNU05DAZ%202ghmYcl/tJIlZCeme7q8siKGEFO9rX8V51lJx7LNmDXtZx9F51N0nj+HY7Jk6zfzv1V4f1+wbkjG%20xlenwOgcZwGyVGC+fahKfZo7evtkU2d8LAkQzuXvZytdPiYoxmBJqSI6zG0+2GHaK2eiguATA0gj%20PSa/l6RoY7h0fJW/xfXZr+KTsD30HBA4mo08PzGnGNEXMSTP8Wd1W2hGmEzPy3Esb+/fTKvBdNTX%20RTqWJdvQuJwDg1KnMDHHsb0NQ84FB/lkx8j4WAIgDIjhZpURDAXC0NQAdRDhUdA4npGkgeyYnJFI%209yHBFULWvq6mW1/AwBQJhTIkCAqNmj8bz+gL+98TA2aM/s/OKzSitF8qjD3keNUPCd/SgnNHLy5B%20gx0j42MJuN0kae2IAdMKxmI0OYQiMwnJLiI08ys3zzYXGcPoXBGgfCkkfMG0EFl+XzBGewwNGK5g%20FkxPz4hoOUpeF2hDMSbH+/NgMtUF9Ur9zJXhDtJkU2d8zBkwEo1tDQ4hJGIpiCIViEXaCCJhP9pI%20Q3KK89iXH48ElyZkP2bTEn0SD2Oo9O7y/drCvnlXwXBcjwAN9YOpCePNrZ46cYlFp0plaCyRyWAw%20GhimwPcxJpFGSoSEr9PkmaGROBfzz2d/s419gbL/iI/5XxZsSUwmhoNxYTj8PAknq8NEpzAf68dA%20JyZrk/EheElSJVWopCosjckwU2hMliZVk7RlqQJRdIFMoKVrrKlhggyzOlkCtIEYDsaSBjRmTPun%20Ri97T7K1TsbaHB+rM/NPSKsi68NndzCDlc3xUSGl1zfXi2EyGhCGsCBAakj8iiFQJ4AC7VBoPRjN%20M1i+nLp+ezFZk09m47z+vdloaezk8mxVSqtCyrPfA8lDhsjcmQzRwLMTwLDGSyZhpCTNEzCUme2U%20pMWeVtfbi/usW2Aq9NZkTT4Z074pjYoPAMJ4BZO93n8wWSJSDzJD7IOBM2YyzDgihIp84ZAH5g1p%20M5ZmcaR1gk2Y5lOY5b01mbRZGWThm5ZLZh+9+5iLaCczq5hPIzEm2k0JxGUM7ZNhq1t4OC+HVCp+%20F31SNFRXXytwXGBpqCAYZTqawBxZq/XWZGVTzwNChrhl+4qw9d9s5hpib2IyiBzpsw+qMu5Dhcoe%20N81T4QdWoTiPkDolmYT2fyC/K3B8ICihCbpSoCvR59Dor8n47nOFJjsUdUxG2BbzUoVKqSpoTAaI%20EgKn8pRvJ4YRw8lGFwPhJPuIIMudY8PvOlmorTEhEeRDY3guORB1TGbM4IieHDoCJWYGSsukImYy%20xknMQsaEzkFqEZTJCuk72byN+maWJk3BJIRBi+ul8ra+y58kcIpAgEI30AhCfEit1ovJCGrY55Mm%20/JxtwWQstZ4YSZpnnxlYF6QpQ5WrDAMxZ5iJXwPy1xCysmxU+qIXkzG1gMrQaGIyZVGgXaYADKe+%20vLHs9cA8AVOJ1g6luX6a7Nt6pzz+N1wYtI7JhpIqgUBbYCmJwSZnMjqaCdW//bstQvZDoY7JAoGp%20IR8NBmPZF/00WfLFGLQpn4xcxjLoJwP4S/5LmwD/5vq6mpGCyQKnhl5Mhi9W9zlbsjvIWyQ/EWhK%20OPk0RHHI/jhkSrhAYEnoxGT4X1qq1IEP/QE+BohW08Q5SqtiSrhyh/aPnz/M9AwmC5wSOjEZ/peW%20KnUgEx8wcxXaTYnChEjrpoQjDL+kLPxAoA06m4vfV887pQ6abxGNpWEtMBZ5Ynd/rsxkrAqLh7kY%20ODV0ZjLMPZUp+8kCgaWiM5MBy/bY45P1RTBZ4NTQi8mybI9mn6wvmpgssi4CS0Q/TTZx7iJhf/w6%20gikxsUxgaThAk02Xu4jGJFOe7oBgssDScIBPxsjoaXyyPzc/LEOEe4bJGFgaejEZk+EYwU/ok6HB%20GAcWCCwNh2myGp/MJtJJ+wFpVXxzjFHLgI5pskHMv5pgjo9A4Njo7ZPV5S6C1f1vS5HCtCNgsTNb%20VcOUcIxUVsYHmouvh9hXRF43xUhmFW2LZSyPssy/btNmYqZOTFae1UfTvlVBaVRM8QbEZPah9prc%20RTTe93QeWpDzWaeg9azk/9mfLbN9Wjftmh+noms1/dc2Xbu8v+6/zvXnsa7/Wi//17Nqe9vz/H+d%20559l338V/pev1/TfznH1Wndc+b+d5/7rfErdf9UN613O0zql73l1+/3/4v1SfYjW9qETk3EjDzRU%20HWgUQNACzcRQF4a9wPloOSbiqZq05BBzsfx8Vah65jbnCf585okk6tkVSEJNcd5Uh2VwHnXXBuXr%20ct7r21un+wGL6uYpcl3AedRPW/jn6tse0A3fE2gDfx7nrNbdg3jQcptnbf82CYTQPZiGuw7v7x+T%20fkIcgIeCrXjBNmq2K/qGRboSnnDI7FW979nzvCVhSRHkNhTQicmAJjWl4JcFAoFmdGayQCDQDcFk%20gcDImITJmDDUf1yCgZs4m3zSNRA4dYzOZARAmHqAPgWBz9fwMYrIQwx8BYzOZHzJhUl1fJ8a4Xv6%20Gpiz3uPh8cHCvky/HQicCkZnspfnRwtz0l+mNCr1ZagvTUDbsa9NB18gsBRMYi7CNEyogy+G6ci8%20i2yrmhIu6+ALJgucDkZnsq7w2RCBwClgdtSMJsNfCwROBbPUZGVfLRBYMmapySLwETglzFOTBZMF%20TgijMxkZ1fa52NKQEPrEqrqiGY5xStHFvqMNGLs3xveLA9NjAiZ7s7C9H3e1vvlhqVb6CIWHMdmJ%20+GTMSXKxft7JbKE+EDwUGJDCfhgKxqLQtWEfmP/99GmgbGB5GJ2amWaAYTFn+chooM8qnZdGVpPp%20wfQDpxBdhIlgFOY2Yalys/pYV4GZGCUOc6nYselcjmdfTCK0XIzOZDAO5OEzPhQ9LE9fwLGMUD0F%20nwwNJYa6f34ttFdboNmkAdFmYkgYsK8J2gRGrfvPBXd51kAzRmeybOaqM9NkShZ+3mSMBMGUAQEt%20ncl4hz+r7CPylM2P7sP3qwDhk1gN88qUHIrh9F1knvfp8moURv6qmJ3zs/ToIsSJxtncPdg3hykQ%20L99eO2S6gjLQdN6sROtJ+/QxLSUQxGxotiGf9ytjdky2ZE0GoSvQAZGKYCn6yDeFr+pjknFMxny7%20pplMNnI8We4DDAejce/b+8y0xESlLvcVuw/PVypv61+2NIZL63rWQHfMjsloyCWG8MVgEC5MY4yV%20EynFg0Rp03SJ2djnmc8zpxizLbgvZiRFPlxVYaQDJiHXflytswBLKpzHUsexjrYkEsxxnGNMmD+n%20BISel+uxPbCLWZqLSwvho0nEYBBeH2LDNHt7/meaxRgsJ2ZbTxqtiyaBOcqzM8MMhdZKzMu9yoCh%20OJdjKbzPS9KIaEX2oSUtEnpzbzNDP138zK6XPyvLYLLPmKW5uKQQfpnBLGhQQcBdAJNKO1Ag3ELr%20/biuZTwYg08GG8EnRhLjSiNyzj4/ax8bG/OlJQVGtigoz5PuwRINHdjFJEzGXIFMaywQZWSApkLU%20HksKfCi0boT3b7N9SZIdU/BQwDwwh0oZMJZnPNMoEHmuTWwdxkoMyfJQpt8Hu29eYOY+E76eMiZh%20MqYg8H1iSFsm1iEcXQYaYQk+GQyG6WRSPRE8GqytOTc0YHLu/X6XGB3murg15huC4buC54DR8OFo%20y8AETIYWY96OM5fxQVoVWR/lfjJNPzB3cxEfBQYD8qHmEO4WgZtZmZbHYDIBrXZ3nkzUJIy+OkZn%20MjI9SA5GkyFxgaaCK5uFmnd9rkwGuahvCuDjQNBzAsxOgeGOzfgIIJi9/GGRr4ZRmQymwseCeWAy%20fDFmqGJKOBisPFsVwMSYq0+m6BswHySZZoFmWHcFjHZz36uT/BQwiU8G2lavhfBbfCljKvDcMBbS%20WBIZ7YUWC7QDgpOADKlmmNpfDZ2pmW+LFdkE+bYhwXXnYi6KwdS5S58RUhkzKNAdaH8CRNTpVwqK%20dGayu7u1DUdZ/7jcXnw/G9wEsBD+TDqj8WlMa0EcycRlPRjsMMhPI8lZXTjy1U8VvagZRhOG/l7W%20nHwym0o8MRbMJWYLHA71KeKn3T48WXcOvtuparfeKoMI4Rjm4lw6oy3pFmkrBkuF/r3AMCD6udNx%20nrTbHLpBxkBvJmNwZRc1X5ZSdWYm24/NZJgx+GDqdxIhRLBjWFiENhdiJshONCjSm8kgRMwpWGWf%20/OEj7D7jg+RS/Dr1N3nAjMdMEOb+5CLC7DAY2RyBcQCTwVzK7rfk4xPsU+tNzaQ+wSwEP/xnkcqo%20yvjgHFCefgDGZRarY0UX0cwWRUymYjDY+KDfFGuBQn4ldY5/RhucUp9abybjI+18seXm/rHxU0cw%20Ivt9xodyE8tMBoPxlf5jmIuewZCqEUWcHjLPH1d31han0qfWi8nI1LhPxIhp9fynOW8PRmTQH9qJ%20oAaSCsbjKy/K//Mwc/EIndE8C42K7/W2vsu3BqYGws4CIsmUpD+N0sX3nyN6UTNmHUEA/CqmdWvS%20ZILYUCH/utD/MaKL+AGkTGUM9nkuyMD0sKBIag8EHz6y+tSWiF5MZsx1fr49u/llxFmOHB4CrjVl%20ZzTPD5MhNKIfbF5QxzUm/JLNx97UfHaezMTt6/YumYtNgY+uwC6fajwZjYY5YgyWpGZgfvCDYRGG%20MNuQQn0K9GYy/CoYjeDFy8vnUHxfYC5OEV1EOl7cv5q0DAabN/D50WgMSmWwrJmPaYmvtgSGO8gu%20Q5MRhh0SzIU/tk+GfW99Ybk5ElgG6FOz6enSOhoNK2QJmm105wdpw2hnJI/w/raxbRq86UGFjanJ%20uD4Nw4QvMNjSI1dfDcoSwdQXo+FXzxkH+WTnP5l++9cOA5VBCN9GRruwPGF/i+ZVRIzGysKHubgn%20DQNzM8lMMNgyYSY+Yf68MJ/InNuyNzX/+pWY6+0/Mxn3JXYykQ6RSGF9cWadzoxN86AzmuyQoTUZ%20wRT6wW5Xz9u7ZCZmGqz5mQPzhpK28adhsjmbjb2ZDL+J4AfLpugiDAY5kyEisv69yubmQ2N5Uuc6%20dFwP7ZPJxKDQOMecYCZwONBatKMYzaYUz/1sBOrc0IvJeEk0jvWR8b9hTBkETUj++vqXrfNVF4aM%20YGpW2dJIoyGZjOsh6ZB4TJVGowSWD0xGFZjNTMhkWc2x4/og54fserTZkP1k+GRD9ZNR2Wd/njIm%20yyUfJXB6QIhisSBU58ZovZiMx7fAx/m5aaYhX2goTabZfc2kSJWPFlUJnCZIKqC9oSHaHhqYA3pr%20MlKrssAHXzEZ7mUO7YzmSahchrYT4MCMCHwd0N60+5wY7eDAx77xZF1xiLlIdd5uXs08pKLn6AQH%20xodNm04qVmp/GO3YOY/9meznj1aBj644pJ+M54G5ItE3gFtAziODQS8fniqDbFOhN5PZqNbHX9bn%20tU+TMYOw99tgyvu7B2PQMswn68hkXIfr0cEco5kDAlFwMx0TTZAZcqypDXozWVsQgWSgJh+YALw4%20H5ygP6zcGQ26TqTD9ZgjAoc3OpgDZahPDV+Njxgeg9FGZzJg/WIu40MMx4BPDwZ/ElBpy2SYBDYJ%20ywxmkaLfD1+SgrONhieAQzoZUzSUQaOzj3pBs+PbnuXzoCCEuA4ig6FEaHZv7rBN1yUPlHV9VwCh%20pmuSAEBdYx20BYKK41mWhRb1zbPwbGrDqu8ZANrcnuv3kz0j5zEanueyukptr6vr/e2d073x9TmX%20wBrX4VyNoud/H0ZRiJ96VGIxDDgFRmcychepTJ/xIXOwPMcHTEa6VlV0kQaGMH3BPGwzKnsoqFug%20imghnF2SzHI0Fd3i/fFjZTaTQgYgLrJiaHy+gPP3dWMpaO+v2cSfnEfq2reLD2LGCoAwqT8IEmLh%20OhDz1frKputjHBb9RTBdFZPXwXxauj1SKfcp0gZeWPJ+xgzpnRCMnqF5RsA2aADwLgyLgmE4VwEJ%20rsv682ZtM6DxXmw7u7nbuQ5tzvv11UYaN8ic/CpTMNr45mKyh2EaPolEtIdGMumUtlU5ozRSlSaj%20gq3PKy+mwZyfNwZgKAhVhf+Sgn47EhcC4h0peio0DkwGE3EezEJCtcB+CI76oC5gmMe/T3YMDANz%20WAT34sIYDgLVVyy5H/OsoDHFZNwXX1maDManLjHX60CbUJcILKtTZcYkRrV1BFliPPah2dA2vKM0%20GALBGCY9CwztXQA0sj70yDuyDz+euuA/+xA2tCPvCyOZ8Pi2tudSXXEd0Yq5HweYfKRgGR2h2dKS%20tuR6PMNYDDeJudgF+GRVmgxmpVL0Fckpv01MwwMamkbxzK2GuUwSnQAQRdvEZBAQpiCEJeJkHSLi%20M79oLRgDxuHKEBvMxblofTQB5xN5ZcQDRAdz8h8Ch0hkFXAvY7LEEGg0rzHaQJqMOq7SZHoOe89U%20L/xHQ8BAPLOYAa3Mu/J+b/9u7TjOQQjw3ggHhBOCA4ZCI2KVUHcIB64JM3JNrsM9gQRWXyCsTVAn%20JuP9qG/qWcKT56+yVA7B/JisZtCm5uVT5VBZUwMCqGsANAxSWZIZYLLpeIhfUh344wGMJNPSzKf8%20WJiFyKmHztMxZpLn94HwFe3l/l3NaerZFw+eRffWc/Me3Btm8fcqjrvb2PP5c8rPxftqP0IWRmR4%20FNB2ncu+QywYbxHZMtGTfE/aV+PUKKxLYB6CGWqy6n4yGoIKIoOfJf8DgUOBhYRJXBbaMLssF7Qc%20U4hLkKGdu2B2TMaLVDFZIDAmzP9MlhKmaxmY6JjkfIAEM91chtzqaIN5arIKczEQGBum1XBJarqE%200G4wmny3tpiEybDXpWoBdjU2eZXaxSc75gcnAgGYjGhq2ScFMiO7YHRqVugW7SQFyzYm0vGBAAFN%20dkgWfiAwBPD5LTAyQB7s6EwmDeaZjBA0/+n78UC70Rkd5mJgLiAgQkY/pmRfTGKX0f+j8DRQhyoB%20Du8+sp2OzmCywJxAiF+BERW0XFuMzmRKvWEUNf4WHYt0MJJipHw0D4suBpMFZgjLgskzYShtMYkm%20Q1uVO/XqOvnq+skEgiZNaUKBwFiAwdSRPTsm64K6tCqB3DXShapmHw4ExoRpscRgyu1si/kx2Z65%208MmJw7+zhFjXLRAITIE+aVaL02RiQEzKIfLKAoGxsShNRpSHWajI0u6a+BoIHAuTMBn5YGWto6EL%20ZewLfAQCS8Po1Mz4H8Y3aTg9wK9ihGvlHB+RVhU4MYxOzcpq1shdxjuxDsrTD5DLyLghfDI/3ipK%20lKWUKgttEpXhh48DtJotS0zGQ9JpTec1Q+7JFNGS7aw3FXw5TE3WdW7bdd2zvH3fOs91yD31Xn3O%20bdpft86zUk9V+/at++etO6Zq/dB26VNHvl3K+/at2/O6OvJFz1JXDzxvGeObi3fMWpTNC0HInY5k%20huXzQHUZH/SD9QHBEE280hXMktUHPG/fc/ueB6jPPiAxu84f3geeV6OIu0BWSR/wvBrp3QVGa78+%205lPpAp5XqX9dUdWmkzk/CnxoGX1cXwfd2fK0MBmTBQJfFcFkgcDICCYLBEbGrJlsiX4bQ3j6BhaE%20Po7+UOhb530DBV8Bs2ayqnBoWzBBaF8QnOkTpRSh8dyHMNoh703U9hDh1PfenEdYuy84t+9z015E%20IfuCOhuzvWbJZBArL86yaxiWylK4uE+jU2G6Z9fzaWxVOI1OX0sX0HXB+XRF7Gu4KnAOoX00Ydvc%20Tj0j57LOuV27BzRRkp6767Or3hR57gra/BAmo537dqe0aefZMRkVJmnMw3dtMM5FC/VpbEHndW04%20SUSd30Uy865iaj1/W9B3BYHb/Cjfu2kUntHfi3O71hvCgfty/y7vrHvrfiy79MPZ+6Z6I0OIc7tY%20HxImnEeb8d5tBRPIaDPrhIZOuEYdutXmBODFPZF0kapUmG9kNFpbCcVxnqnU8G0gSaxGpsK7+FXS%20nDQcBTQ1Whncm9KnwxfCYrS5f9+2da535NzsQxHdyIl2pr3Kbd4W3G8fgdeB86h36qzrcwMJM+pv%20n2CZDZPx0rysJEwX04FKFmH4ChPx7gPn6zzu29V0QJoBPX9X2BCe/Fm7CBXAnPF6dv/ubcE5IhQI%20pwsQKvJ9lSrXBrwvxM3YQe7Pepu2EjHzbQDubfdPQqltnZV9ZpYItS4aEDqljWEw7iuh2ITurTIS%20eFiImxfvGqniZXUuEtVrpH3gXqo4zqfsk0we3Fvngi5MxjtzHufg1+gabcHxEAvv0Pa+0na6r9a7%20mErcU5qHuiOi2gbUK/cSYet92z67npNzMVEl3NoCQSABqnu3AUKB46k77s91qHPqoQ2OzmSeoSBY%20JFqXBpcNz3myj7tAEqkv1FhdGg1AaCJUzu3CnLyzBAHn0thtPRnqVnXEuRBsl/fnObk39c3zQ3hd%20hBLHijn0/l0AgUvzdK1zIM3DO4t22oL7+Xpvi6MzGdADU/ndGCzzhagqlm1MDoF7cQ5DcVjvaiJy%20rp6bZRcm0XPS4NIsbaD7AdZpcM7vKiS4rxiti1DKpPiHtkdAdjG1OJa2grm4Rpfn5l5iTs7lGl3q%203N+P9bZaCEAbupeu08WdOSqTUWkiuC4VrikKvETuCiqN+3PfrhIVn0ASvc+9JRRA1VdEmgBT6VwI%20r0tje0BkXZ+dOpcQpN7aCiZ8L9UxbSZtsA+ycmSmga7PzDU4B3McdD1fx0vA9EG/sw4ED6sHprG6%20PLwnDhpO6r8tONc3WFt/ogwIjHt3kaYeMEcXLeJBsKNrkKIKbeudd9SxvHPb84CijiL2LvD3Ykl9%20NU2yVEb23NnxnN+1rWBu/+5927rbWw8AXhpJ1lcLMHq6z3nAM5ek5FLRl0G7QkLMC7cuprUiiABt%200sViob24v95V7dcF3FsmuZZtoWeFVrs8dxmTMhkN5dUuZl8bIEHEXLxsH1MHpqKx1GBdTcSvCh/1%207OLzSohSPKO1BfcSYdNWXc6HXuRz6zmgmbaQBuUZ7Br59r7o9uYHAKcXCUjolUqQhGwDXlRqn4pH%20IlF5baGKxkTjvl0l2lcEwhDipr26CDVZCNSzNADt3qW9gO7X9r4CtAVzQG+0c9fzAe9NQcB0jUBW%20YVQmo3EkjZAsNABzJvbRIlQWDU/l9bGNxWiBdqDdqC/aSlG9NuAcijSgLIi2oG05l+CScjm7QDOd%206dm7RD8RBjwrfp987iEwOtXBGLLh1QBtAZNKdQ/BJDjhgfaQydUFEDWETrvTfizbAs0DrXBfll1M%20PJgThuacLmatAHPpfn0FeR1GZzLgQ9ZtIFPFGiw/71AGC4wLCDwzz7JsiJeKCW33AUKHwSD2LkOV%20YAi0HuDeXWhFJi3gPDH5kJiMcqnwLi/PsZJKwWDzh2+jQ9oLRu1iXgIEMufIYuoCnhVG63NuW8ya%20esVogfnCm/EsFfCYErp/W1/fazuWMBhWU9fEgLaYNZMF5g+IFF9XPoyId2zgUnAvlplb0T5IgRCw%20MWjJd5SQkMk4BoLJAgcBzYUGmYq5AAytyJ+CLF2gZ1WQZmwEkwU6A+kPY7EkoQBza+rILYwi7dm1%2035OgCj4c5/197Z5F0hXBZIHOgDhhMvInu5hpQwNG6+v/EVDrypx9EUwW6I1DiPwrIZgsEBgZwWSB%20wMgIJgsERkYwWSAwMoLJAoGREUwWCAQCgUUjFFkgEAgEFo1QZIFAIBBYNEKRBQKBQGDRCEUWCAQC%20gUUjFNlC8f56v738lk1h+e375fb+bzb/y3/bbH4Yyur53QYr313wf719eev38Rfwtrnf/rp/yf8d%20H0zqe7e6yr4o+/PMBjrf3D/ahGjvb5vt+iLbxnjS69W9vTt1sbnLPm3NzAVn51fb34/ZwGre7+qc%206T2zrwlfrO5sRrsyysdxDdW9vzZtomsD/7zazheEta241vOr7dsHrsecP1r6dZZt8dXpSFjf/Nhp%20U08XF9+z7UwJA43Z9n9MJbt7zv3Ti818yTnQpNFB2v/rz+OnWd5FizoOWjWaMzp9/aCLVLj2k6ex%20dDzfyGGpcwDtzn7a7Pr308Ezyy8JocgmAMIVoiov+QQDTH35+9kEGOOL/TF+vQwJoLObX9t1Wn5f%20ZV/eenu42t79uTJivt28fhJAHHt2/ssYRcILQdUEGEtCTddBWdydXxbbeU7w8Vx3xT1uX55Msdix%207n4IS57lat3+WYT3f0kJ3P0plA33EsOzfnlxXTwnz4MAenl+NMFxe5+EPfWSn8Nxz6nOWH/87337%208ud3NgOIU0SAc7gGExZwV13bhEYSXggW2pPjuB7vw/O9PiTld31t72n3T+0COIb7SHk8ra7tHAkt%20AQGVFWgiW+eaLxc/t5vLy+3zdXqHVFhuflzbPp6hfF4VvjodCUwIz72pJ+5xnurDvj+UjBaUBUBJ%20WHslhaVJ5I1n03vpOLaj+KAJO2eT0VLZQOE+0BHXAjoOmjNllN4BuqDeeZ6LH/c2Ew3naMooPQ/n%20ZIo1++IENFalPE8ZochGBMR7sU6EXVNQYDd3L1Yg/KpjVDjWQ4yO4EHoiMEQMPyHoWHmKgH07eI+%20Y9rSviboXuD9MZvO+eL+gznFeP65gFn2xf2Spenu5/cBXbeLEJL1KyWGlwPjI9gkKBEyq/vfmTWb%20LFkpKBTJeXpuzrPrnJ9nCicVOx9PJ11vkwQW01pRv6YUqLdcyN9Q/+laPDttIG+jrKQA9+dZdX/z%20yHim3CNDAFKPaguE3cs61RUKKykolk+XSVmVlJcdo/V8qeMoT/n5VQg6ysA7GH2ktkCJoaBQDrQJ%20/AfYz3+1n87hXihcvGF5cFJkogvqlOtBRxhg0By0BH3i2XFMYWBBWzld8q6iZ96PUj5H7w24P/Qe%20HllgUNQREwSLokNBURCAL07oaa3u/DKjP6++G0MZQ+8RQDAd1y0LhCZhxHleqEiQZYIES3tt1+ws%20gNKxt2bxf+yre2cPMTPnW+gweUpMu41wyIRLZpVizUuh2Dm5tY0wkRXNvf9wrSQ8bh+eTJAg0BAG%20KBusbKxgFBvemsI9HMs9+TAlHmImcK7MakaYSSAKJiiTwioUmb1D9pkmztHztHl/vC6UE0rLFNjq%20xpYorrfn9l+P/ep0JNi9Ep1AM7SpGUWpTaEL2hTvC3qTgYTCKJ/zkvgZetk5J9FEER3AKEp0RGGu%20UNGZXTOnX13bFGiiBTN0Es1g7Fob5N4ptMV17Jw8KgG8IuP4r4JQZEcGgpcQ41eEF05dwfdHxMgq%20/JfiQGhou0K2AOZG0LPdGw4AwaXQjVdAgp2brGo7Nxc8fBtfExgD9nON8rUB10cp+vbmmnqPtnTA%20UdYvlq739pwp0Z3iBNtXwCF0JFTSUr5PbV63jaXa3O+HNvw2D/O2Ew35++K1iQagC+2Xoqo6h+Jp%20Vcd8te/zhCILHA1DCKBAIOgoEIosEAgEAotGKLJAIBAILBqhyBYMdYgXnfP59qLDPpUumVuBr4mg%20o8DSEYpswZAAIkOKpYQN6xcXF4MKoHIW2RxAh/qf1a2ly5M5VnSK5x3lZAReX//K0uttT3qPPOWd%20fTbWJu8ot07yP793zlGCiIc603WcMhBB+dpkoHmQZMKHc7m2wDtwPIVrVd2zClXJKKDt+R5fnY48%20yu1rafN5XdO+0Mgneqs4R+3gacJS4mvajSSd4jiycNO1ubqSk9i+Wq+z58lOKc4hK5LMV0/nANpi%20f9tB9ktGKLIj4+X1IRHayggeou0CLxQsVZoxOE9PNi5HqdOkJAswBKm5mZW9tsG/4CNluV7AlAVQ%20eQxQcf/ETOVjlWKdMeZu6rTfB9qOAfLjdag3jb0hS+x5dW5C2VKo83E8KAnS3XkuhjtQ30rFR7hY%20WjPnk/787zY9Q5by7GH3Sccx3gxB469XDIRNQohrZynY+XgkBFG6FzND2FCAJIyAhgkgaPw5ZQVY%20BQSlpXvnwhSQ8cY2L8za4CvTkQcKyQ+MR1EUQyKSUijWU5sWbZXq3w9+hyYYK6hzPtPE1WcDB2Mm%200YeGXkAXRiepLf06NA/tGf0ydCO9H/QP9AxGS+zL6Q36gva70sTSEIpsRDASHyV1v7neXVatl4/x%20y1QY+V+GZ3Qyt4yZUzFhnAsgGNkzdXGcY3p/rgRDGfsEkEdXAaTxSKCrAEK5wMSMx2Fwsikop0Rg%20agSQWdClGTvE/BJaMH9WB9nYNM/8CDkPCQvON0s4KT+urQHRGjPmrWHa0I8jQzBpAK7Gtel6AGX1%20cJes6vXz9vfqwYrWb9O7+qXWy/v9uXUIOvoMa99ER6YcaF9nOAHal8H0MkqAjKPinNwg0mwvZZoo%20e892DDSSaAKl9vqWzVKjd9T1r34k2s7PAZxDPUnJCjwz20WTp4xQZCMCwoT4fIE4WeKJPW+S258r%20LFtPy/LxKjBuGWVGl9ABJqQdI+Ol8B8BL+/DBHjO8JkQ+7CoqwSArlEwloR5fl1Z5t0F0C+zVu3a%20+XO1gRjYlE7OwFzfW74SQDCzKY4kSORpUQ82WDVZ0pnyu7Jn5L24LooRT4t9HIcQwzjhPK8QgRd0%20tDvHlK1vCTKdR7tyfRQX43680BIQdnhavB/HsK7/jCFDkGbb/2036R2138aZ5UXb6vDV6ciDNqls%203+SF8iya5cNPJ2bPUkMTnIMHBU0oUgC9QQusE6bkHI7FkMGo8e3vZ/mgnqAxFBbgHLy/8jkCg+ZR%20ikb7+bZTRSiyIwBlhhBGcZWXKDiI/qvAC6cuoL4Is9CHAzOjIFA2mWDJrF9NXWWCIj9PYRymqkIg%20IFQAQgJhxHW4JnMzeusWSGBxXxWOl5Vu1765zrZdZ2EnDwQL15YVb30ryUvkOghBr5D3wZRZUmT+%20Dgo3NimtU0VfOvKgPVActJHRldo3985N4ebta8ojta9oQudAV+aZ0/9anJNt0znlZ0QhrX9cFtfg%20WOhWnrlomecxuszPsVCne05/DoDeeF6vXE8VociOBJFbmajnDDGtFEYgEAjMAaHIAoFAILBohCIL%20BAKBwKIRiiwQCAQCi0YoskAgEAgsGotRZMrS0aBSMsWU4aVvRJG5wz4NLPTIMspIzc2O+QopqYFA%20IPAVsAhFRjq1jZuh5ApJYydImdUYINKa+TZUWUGRAqsxGuyzMS/fL/empeqe5cGwgUAgEJgPFhda%20tPnF/mRjeVBEDGBkvj2+xprNd5YpNZ8eLm9O40H4r0GydeCDddmgzawwXoMP2gUCgUBgXliEIrPR%209oziT14UXpdNSXSWzyGWlBLrNrjVzcKAIuM8+wz961sx2wPnMxbKrtVyLBQTvaLMmJgzEAgEAvPC%20pIoMtYHy0LQ1XaeQYZoY5qS7ffj8ee9N8shQNJo1AeChmaeWT9/C/6rzm8BxjI4PRRYIDAt4C2Pz%20K81kExgHkykyPCamkfHzuOFlMbfanAGzhUcW+ApAqTBFWlsj7xDYNGKb39u7J+YeTPfMtwcCfTCZ%20IkMRyDOSIuO/1ueK8MgCxwBKBUHPvJxDQMqJ6IU8IS25B0lUzPWpLy2wnQmSKSgail+ncJwvmvia%20dbuWL/lXHFjnG1n2naydbX+KY3U9fy+ej/vzXHr2NmD+SY7VTPN6X8D2ttcJzBuTaRGbPDMpAxSC%20Cv/ZPmdA6OGRHR/0c2YT4v7Lt2RtM9Ykudms8f8KAejBdvYPBRO0yUORkEZwS6h7wc66lMWnIqWQ%20FzydqvLpePe/uHa+nf+6945ieXm2pRSdVzAqvE+58J601d1z8sSS4oKf+LwM4X8Sth4eH+yzNSRa%20sc4xtrTjd9+7/L/Yno799Mx8YSBdk+Xm7daO4z/95+EJngYmdYcgGt9HVvXpgbkhS+8Pj2wuQIHw%20uRIEHoVMUpQZ21inj5T/DMOoXCbhhTDNPn3y8YkT/Udx+aJzuS/n8p/jBNa8srPznOA2wZ6MNSkB%20hKspDCkRKZT8f+GZpP86jm0vz4+VyiJTgq/Zerq/nqy8LEPbeReeSfcvniktUVD78KGgsrqhDdQ2%20fAvt1819Ufy301BearNye9oy38ZxWnI9u+afR1tWfXPNr1O4r9Y5XsW2oUhTKTxE6l+KMCm8QhGm%20gkeoepfh0XZYjq7h6SQwLCZTZEvuI1ut+ZJvKLIpQb1TEI4IMgkoBBPrXsipeIFI8fu1zrleKGqd%20pV0/CUkv+LReLuzzwtkLTK2z9Ou2P9GQvyfPZAI9FcuozT0Vln4dz+RDkWbZuB9KeFcZU1R/RSgx%20KWIEKetAQlX7uK728+HH7Fq5csrrlWfWO1JUB6zvvEtuXGT3zwwCgXvpGcrQMw4NlI/36lj3daz3%200zv5d7T3S8fq+ELZlwvKX8ZH+i/lZUZCfowpxLxOAsNiMkWGIlhiHxmCYBWKbFRImMoal4CkIDzN%20ak8FAS3ghfCP8/z2JnCUWdJWkrDmI6fJW8LzKARPssQljDLhl4RXLqTkqZjww2rPLXYT+vQzIaTM%20Uk8KgXsl2mFdz0hBAWVKKFMSeHt6v5e7d3t/KQUpPDJy+a+i7VKGfqn1skCuEtAq5W2s6zq6J8/J%20c2eCuF19zwWqew/aqYl21Ia0k7VRruwovi79OnVGyNLCmHnGtCnPRDdekYpuRC+BwzGZFjm0j4zj%209FFDxon5WTlsto+L7MNyDHpGQZYJxKwyPpr3PZvhw6fpNwFii9DicKA+EQ4IBhgfASDhiZBAoCNg%206sAes3KTcGBp/TN56E7KBWEhZWQFQUL/UK6IVDgWASMlxrV8CEn30TVUuLYU6ZBAeGYe18eVqa/y%20tiGBUqI9uI9A/XPPpSmsYyFTiLuhVeiZfj+WUnaauKHs2UFP0B80F4qtHyb0yNb5WnfQuFhFWDow%20XPEp+0RAGhB9c599rTXbt/vpb1OiSdFpiiq+uGoDohPh7WNV7hfJHruQJVsVIqG+pIgkEGFslJYs%20flmu7PMCtApeqaB0CoUi5ZKW7Hv8m66XKyOdA91Qym3cRjxn577adXhGe6/imlmfVCBQB/Pkcg8W%20YBSYosu9XHhACk6GXBa+zAww6BmjCloL7MdkigzFg/Lgc+Tl0kUo4LJLKTF7h30GPF33dpNZkMz6%20wX28IoMg8MQ0RZV9cj6foqpKGAMUJ5YTSgwvMBTZZ8CYKDSYFcYVg3rm5H8WFkxKINV1XX1LUciz%20Qkkpy04Wa+FlSZHl6+wLxRKYG+povQzxj7w5H65E/iB3MPzER2Ug05q8ZynTU8Zkiuy/7VNt2QcE%20nPe0mPSX2e5RRCg2lNLl72c7LptrMfO8BHlk2i5l1zRpMN4eBLQERWZKIPeCPLS9LUMBjs0Y6yNc%204vsIfP+Ltygp7M+YDe+4nnl2FFZSRj7s570qj3o2DQROE/AivKSohuc11uFF+BLPj2NkWArwsfFv%202t9FBiwRk4YWm8r3JBSbpqwy1/zPb+uvWq3XO5MCm6JK2ylknckCwVvjWPWZ8f/qOjv/peU8i9x3%20CaFFhfF490wRZcTNdooYAkUjpYS3JA+qzCQoKd/ZzzkZoygzLrs+S/UraZ+Yhm3sk8IyZZUrLLah%20tDgmvKlAoD0yfv5XjLVDPsG33pOjKHzf1ZhdIiZTZFfrqyTUbpPQon8hK3hWpOXbelJGKIup0NbC%20R5Gh+NoqMghGAl5gm8XLnz+HBcqQIqJIAUlpmGfkFJGUkXUg50oJYhZRU7SdIoWksVZct4rIq+oG%20ZUPxz8YSZeS9KVNYqSgs6BUWxwcCgWEBX8JfmWLLwu8oOOSVDFQtd2RBkiWZHKgfErEUTKY5LpMi%20oD/s4v7VBkSz5D/bAV6Z1ueEropMkEJDcYhwKPJy2CbLCQJTkVXlrSvvGVFEgChHCyvkMxcU2VC5%20YuF/EbZrKFI6e4/Vtf1/lfw/SkseVltjIRAIHAaM3B1edDyKMVkMMWF2k/TfZAPKzskgrRcyJynG%20zKt73MnolUGLIYyc4z/XpLB+DMU4qeagPwwvjEHRLH3/2Pvrfb42L/RVZIpbo3SkgCA2vLLMy/po%20bCMMW6sG+yEgI0Tn9ZSJVesqSpLQNfx9yktQ9szqwHXsOdz9tc49edZAIDAdiGrZuMjEe1UFnq2C%203w7/S0H5yI9XcIXCS7JQXl9hQKeC4iNaMzUmU2S8mmUpkrnovDCfXThHdFVkCgeWlYJ5aH+rY9UQ%20E8RmIcSkIHx2nrwktqGs2A/B7hBgrljYT9qujmPJAF+Ic0jS4n4Urqnn0DatBwKB5cPLDeP3JL+Q%20b2akJ69NM+EogoTcQu4MKW/aYDJFhiKgH0zrACtC63NFX48MoHBQQjQswh1lhXtu3kxuwciT0X+O%20Vdbe1O55IBAItEUxGXOSZ8h2loQhCUk2eYFjYDItcneejSGzvrGkFNRHRlr8nNFXkdGQKKWysmIb%20XhMNb8oqP35qCyYQCAROBZO6Q019ZG2AUiH8Zv1L+TbA9iykl4Xn6kJpOr+Lp9NHkZknlntYRUmK%20DIslEAgEAsNiVEXmx4k1lX3ARbVBzEmZMA7s4uLCZgrRgGb2ff/+0xQOhYHSZUXHGLLvZ2d2PlNa%20MTNIm/65PooMT4uiEKGWeGERLgwEAoFhMaoiow9MhfFidePI9kGeFJ4YsPPyKaZQEIQnUVIoNxSV%20HywN6Je6Oj/LniH991NUVXluZSxhQHQgEAh8VUwWWiyPI2OSXz+OrA2YIBiFhMJiwl9ASPHeOhwz%20lYR3hpLiA54C553/zBQZaKPI6MREefkSiixwSsBAfHtOvPPnd1bW6+3jal38Z18gsAQsoo8MhmOu%20RVMo3y9tKqrr6+xTLO/JUzOP7PvPImxokwO/MyXVg3lThBAJLbIPJYhSaxtaxBMMjywwBUyxJLpl%20WV6nHALO1jgh6J5C5ALl9Xx9ZeWFsrqx9c3lZT4+6NUKQ0cwFjmPa/V9GilOjMmqJfw8Jix1PDd6%20A6eDSRVZX9BHBiNbQsdbXkjayPcD7ffbYFpCj9pmKfAck7a3BcfG98jmBY1lOTVxhDB/usyUihSL%20lApCvgpG44mmi+nLKMmAo6CI+AYWBU+LQvYw9+CaLE15uftJsfl7a8nxKnwbUNekcA+ekfvyHixR%20WjwPS/gVHmU71/P30JIylhdIPaGQmVyccnP3EgrthLAIRXZMwAB90u8D4wDPACF0/fvJStvJn/tA%20g9frlodA10AJWUmCHkVgyoSSK5TNRVIQ/M89JduWlIqVH9fbl4ufhXLhHCtcJ5W39Z0pFZQDhXtw%20L3l4GHbmCaVr6Nr+HuwTZEwWRiXXwpjMr02xaxX3/mVLlBzPJiXKtQsFxrNqPRX/ruyTgqRo4C1L%20itpfismU0+pj3RdTsvl97B5cPxWei2tyDDRFobuBJDKKvFHzXFVS/ZkRleQCbQj1NdEDx93ev9n1%20WA+Mg8kUGQ1eNbNHOTFjboD4wiM7PhAWZYuaonX22cTMTsAcAgSzBDpLv44CQWgj0AH3M+HulJIX%207CbUEdoIUHctXe9pdV0Iey/YJdTtfzpfAtSK3Xl4SCg3Cee+4JrUiX93vSfrFPZTh0zlpjqkFHWY%20F47Vdfw1pKTsuFT31gb58cU+1Wkqdu30bKpbC7vmSkuKjIKCU/G0R7lY7ypOFOzj6s7uQ5t6Zc6z%204J0GhsVkigxFsMSZPSDu6CM7LhCAhKhkoZeXhKuweAsh4yxz/pt1nVvTXtFJWGfbMi9F6yYAJRwp%20ThiyVCkL5ULg5p4Jz0bBi2AaH+9FSCAiKDHoTJgiwP9tLNmIiVuZ7w6BjnA/NaifTm1yKHYNCWdM%20JKWitttpy1TK7WglGSq+TaX8OE+eZqZcc493k5TvXRZCVYjX30M0o/tBBzu0mdrf02agOybTIkud%202QPiCo/sOIC5YXQsXkJAJhRywbAjIJJgUdgMYSIBhgJB2algFVMQUlr6dZZ2PQmu0r0knCgmwBJt%20oF5YIpARSAgnKSoJK0JLUlYSViGwpoEZJ0n5qI3VfhT+Qyt1kHEj5VgVSlWBBqXkzJDJ6Yb72H+t%2053Rk9JkUHnTBxLxkcZfpZsfASXQTqMek7lDfrMVjAgIKj2w6SCnAzKbA8r4FLOxCGGjprV6EBcUE%20SmYpUz4ET6boKBJQXFchJO6D8KBgZDHL98693JLy5+J2R+h4yzoU1fxgfXupFOtGA+O0EdeGFqU4%201fcn+imUX34MxegqKTlol/kKpeSgK+/Fs45hBI9Au9Bw+T2gQe37KhhVkZVn8KgrcwbEEB7Z+MDq%20JDSI8kIxyHtBCUlhSTBIKGgbymtocG8ECUpNykrCBOFCWCwQGArm+SWPzxQcXl1SaoWCSwVvj32m%204J4yw0mhdHgGBUco2oewWbfPquBJnrhSG1WRaQYPyiEzewDS6BkLdnlxbePFaEhZIvQpoGzYTuNV%20CRl/PmPQEJRtAAGERzYOqFvaQRYnbWrfbNtk/VP0VaCsYGA8qWMAGuMZ5XWFpxWYEtCbQuYKW8qA%20oxThzDyUWS6mDNM+lNkpY7LQ4iEze2CtoKjOzlOj0ahJcXHezX1SWskNZ4AzghBlxcBpO84pM5JM%201m67zbv4/adZ3G0QimxYqO9LHg59WTDo+zpnPNYT49HugUCgGhiChReXlJWiFVZyhWfK7OLWjEV4%20jsjHKWIxfWSKb/MlaRSXlBofnDz/frm93eDlJQt/hcJLDegUGYqPKalsxg/+J4uf/1jZdcAlZyYQ%20CkosFNlhkPeF4oKpyDb0jHdMrysQWDIw+PDM4Cfjqdw7K8blUZJiQ34pdH9qSm0yRUb6s40jU9+Y%201pMSagMLH14kpZKO9/MoIgB/fE/eWWocFJk8Mt9EWC2cy7RUbJdHRmPWgWsx3oOxSdFH1h/yvkie%20IHMQjwtmg/HC6woEhoF5ZS7RiXW/tPVcwcF/GJIYlMhNIlNLV2qTKTIUAR7Y1erMlBLreGYonX3I%20QoPX2/Pzc/uEC0vK7UPm0Sl0aPMspsZRx6b6xPDOUEx3f67sGBRa2z4yYtR9Z/bgOTS4ckwQP4c4%20pSRUbOaH9OxDKwsLaSQFhSKqLGkfndIwi9Kew+sKBI4P894YY5d7cPAmBiaGJtESlBr8vTQunUyR%202cS+q2cTunhV9JPxHwUxZ9CoXfvIIAKUF9aO+oFImcU7QTFyTS3ZVlvSNVC4FK37bRQymOhjgih9%20GEGWl1lhz49W7ygXS0N3CsfmorTnybIEWWYlT6RJ24BXhl5x6j6+sN32pefgfgoLBwKBeQG+lrcG%20z8K/8taWpNQm0yKZV5R5UEVf2b9b+z9n0NBdPDIURFmwS8HQf6dZJ1ByEIuf8kapsyxtXrlkJUFU%20dQN6de3iPurw1VLb0/PrGqxrSiRdQwQsBVS+j19Sdq7Nefn8dfpPOEOKMBAILAPIuiI7Er5OvC5v%20be5KbTJFxnfEbt9SRaX1cpkz+igyWTefFEtaWrosngrLXPCzj6Jziv15fBviouBByTPSEuBV+Zg4%20U/LYMhXOa6NUzENMSwrrKka8qWCIEEfHU2QmAnvO/J38O9p6um8gEFg2kDfIFOPpVDBmMawtspNk%20guQDsiiTFx/LqTFdaDEpgroyZ9AofTwyKSiUUrGOIkMh5WG9rOGzxl8SeH4p2kJx8p6so4RbKs9A%20ILAMIKfga3gcg/sp/+oC6/a/FLFBRkyJSUOLVeXxv8zanyv6KjLfqPqPQotkh0AgsHTYlHEuGrMT%20nUHOJTk4pTE7nUdmqfPftncX37bPq++25D/bWcczY5aPuVnyXRVZHcJDCQQCpwIM8lpFlpYn65Gh%20CMq+CP/ZDvDKtL4PVVlwZUVRpzhQTF0wlCILBAKBU4FCjfShqZA9rXX6zqbEZIqMGTnwulAIKvwn%20exEw5ZTWq4DyouJIGvn27cxm8tD25z9Xto25FhlvRtafV1ccQ2z3x88fNg6NAdR4f21CmqHIAoFA%20YN4YVZH5/i+WVYVj9kGKCAXFoGYGQzN+CuDC2hi1s7Pt2c2VTQjMdT0YgI0CtImL038sBpSZBlRX%20AYtCH8lDQYYiCwQCgXliVEVG3xfFr6t/zJcuYLYOU2T5hL8oMuZFZKBw4Z2VprEqz7WIIts31yIK%20DA8OT08eZCiyQCAQmB8mCy3WfXes6/fIUGR4U4Uie8u8LSYKLqaxwvNi7NPzoykf1jW/Ih6bHX/z%202XOrAsoxZr8PBAKB+WJ0RcZM8ygeFAH9YL7QR/a8Os+PbAf6rKoSNlA45Q5G/n9OAuk2botrRB9Z%20IBAIzBeTeWR8SBP14/vHKG36yI6JUGSBQCAwb0wXWvx+aR5YVT/ZnIH3Fp9xCQQCgfliMi1yt7qy%20BAy8snKZM7p6ZCSfkGGJ8uN4Zqif+zsGAoHAkjGZIsMbqytzBoqsjUdGHx39bySVkNbPRzlR3iSh%20oMwCgUAgMA4m1SKIc7wyvkUG2mQNHhsosjZZiygxxrihuBjj9rxZZ0ktv5/DIwsEAoERMZkiIyUe%2074uvQqMUAP1jbb4QfUx08cgYn8axzB5ytb6ygdR85j8QCAQC42EyRYYikAcmRcZ/rbcF6fx4SD5c%20x1gywngojvL0VAIeE31XHEOfF9/VaoPIWgwEAoF5YzJFhrLBI0MhqPCf7fsgb8fmWfyOF3dVDIhG%20sdmsHb+zfqn1zQ/z8rya0jRWbEd5FrN/5NdoAlmLMSA6EAgE5ovRFZmfKqqMpn1lZMkU/5lXdf7z%20Y9JgkiuklDhGSsr3v5WnqJLy+3X/YudUgWmvmCXEK14VG+CdCvM7smQaq2zQdzahcXEMx+u4tK6l%20Hb+z7eO/1tmebftYFvca4b/uV/c85eOH+M/SrzfVB8sh7s86M7xk207zfipsm6o9KbrXxzHjvS9l%20yvtxXS0/jhnu+lX/Wfr1Md9PS0pRrwder+q/l5Nsp+AgEPk6BKMqssuL68ZxYuzjmC6wuRaTIpM3%20tdn8tspAKfHJ/z+5R+YVGdvxyM7zaak0XVVT/xUVi4fHxMGaNBjPzLa9brZ///4r9hOmZKnt/r+O%20KdbTfn+s369zX16erZ+Ne97zaYR0DNv9/crnNe3bdy7rup/esXycrXMsRee59abrV90fQ6H8jlXX%20/fS/dA/W/b2qtvl7Zsz1zebSLD9Ted2f7/9Xbau6BvcTs1a+Y37szrXd+eX1pntp/e7uT3FPvWOb%206/n/VdvK1/D7uCd1SntW7ffnNt2zaZ+2cR0EH4KQ+1W9Y9V5xba07o+tOq+8n6WiMtyz6n62nt/T%2031/r/nr+PPaV76d19c2X5Y6/7qf/pWt0uZ+6ULhvcV13npV8ve31/XH+GG0fakL2URUZD7gPbY7x%20UD+XFBkeFZ93yUKHH7PfyztDUdKfZlmFq2zmfB+a3Ae8wIfHB2tcBNMUsGdNwkEENQUQtDAMgmEK%20YCjwjtwTgp4C3JP7DWEBtoHuR4GRpwACQvec5o7ZBNvQKu05BaAX3o/7TdGOgHlbEfTIgqlwn+TN%20lHKH+3A/7jsFoE/J1kPlzqiKjBR0FNX31bOl3PvCNvbxDbKpGC4QCAQCp4dRFZnw3/YpU1gPV1ZY%20Z1sgEAgEAodiEkUWCAQCgcBYCEUWCAQCgUXjJBQZn4ghkYM+N9I7yUis+vozGY5MG2X9dmcfWYyB%20QCAQWC5OQpExLoyUfL76TEZa1YzzDLzOUvOvsuyju02rJJMuH+EMBAKBwPQ4DUX2/GQK7CUpMMZg%20MQMI3pZPzWV2D9J1UWCvb1kqPp5b3aBsUuCz8SqZB0ch7X+qVPFAIBAItMPiFRnjxRjgzADQm/vH%20tP5g3hmTFKOiUDyM4cFrk4KzcS/5uLM2s4swNoeBkIQjpxrTEQgEAoF2OJlkD5sU+PnRFI36vVBy%20bENxoa5s8PS/TXbM82vr8WsoMgZSoyxDkQUCgcC8cDKKbEyEIgsEAoH5IhRZC4QiCwQCgfkiFFkL%20oMh+/PxhySGhyAKBQGBeCEXWAiSLkEASHlkgEAjMD6HIWkChxchaDACGdUw163ogENiPk1BkZCMy%20LoxZPYqZPe4f870ZOKb4yvS37CvT2edd9g94jj6y+YKxg3xXborPpKC8+PzP5e/n7c0qlbsXu38g%20EDguFq/ILKU+HyPG2LH7p5ekeD4LF5QYSk5TV9mUVnxJuoUARJExjiwU2XxAu6HAUCrXv59saQot%20KRqUDUYKtMA6hX0qfIRVBXpQ4Tos/TVRWCwv1h/r/ngdi0LDKAq1FghMj5NQZC+vDzbtFEqGcWMo%20LA2IFvRVaIQXeFpdmyLrMrMH53P9EFbHBQqj8IxypSIPifaVwpICQ6mZYkv/bfYXV0z55KHC8rqK%202psl19H9dG09S6Hw0n722T0m8BQDga+OkwgtSkmZ8EhK7eL7xxRVRfm3sQmD2c5sHzazR1pvM2lw%209JHNB7QlX7P+s7rdPq7WxZLC18OZrmwKoOCqwHaUFwoOpYpik5LjvynTtL/u/GOD+nu6vNo+X2dl%20c3lZ/GedyEYgMDecTLKH5lLUnIsAr4opqwgxsUX/OUbb2kDp9xFaPB4IF9/ev2UK4eZ++5IEq5XV%20jRUJWpTZHIECRrlhbOGxScF5741jjq3gUGTUJXW7ubgt6jgUWWDOOBlFNibCIzse8F7k2bDkP8LW%20lFYucE3wOoVm6+u1CV0Kx2PovJsn1M8b4pysZOfrGocoH85DgeGl8W70tUnB8R/FJ+9N9cCx3HNI%20cD3qhrqi3nx9Wsnruahr7U9Gg6/frC4ilBqYHqHIWgAhwjiyUGTTAQHvFZiEN0Id4bn5cV0IVZQa%206yzf1ncmlBGuFIQtwtlKEr4co8I5dg32OaH89pwpPSk+wH7u6c+nvFz8tNAbgnwo4H3Ke/PKjXU8%20OHlynUvyaKlLCtELKS3eg3ewUG3ywhSq9WFbrRPRoG0Iz9u66jfVra4lRfe2/lVpSFRBbWbHoRTd%20OvsCgSaEImuBSL+fDghJhC7CG0GOAkOMIQBNgSVBicBkPRN4Eny58Gsp9FCIHCsBSuGaVYL5KSkr%20U3h4IfnS/qei7Zw/hjfCc+KFKUOSJBMUEfWEgWVLylvm3VGoM/6jEMniROGghFBWpmh4j/SO9s6p%207oprqaT/CuOaAl1lbUJ7ULi/lKOO8eXXn8fsOX/9KhSg72crlF16Bik61a2vVxWOCQSaEIqsBUKR%20jQsUAMITIegVGDBFkyx7KTCE3tRAmeDpSbCaosvX1Y+kffLapCwQwhLW8i66KDwdz9ISRVLhf/ka%20UsymFPLnK54lV1rcv8u9UWq0Bfcsg/uVwTarK4wPlGk6H4WKd0nh+RVGvUvt7JN2qurVtqVyjDYP%20LAuhyFoAhowpqoaHCbsk2KTASMARELooAykF/h8TKCMpUwlbnktL/3xSPAhgCueakM7fxxedj7LW%208eZlvmeeJvv9sfrP0q6LB8k1ktfI9l2lddzEkS7guf17+qXVXaITGTeBQBknpcgQIAx05kvOWIBl%20wPgMnNYEwEWKfr6/DuGRDQvqnPZR3w9WuoQuQrgQYElIoxDmCsYw9oW8qkzhZWFRr/C8MGebLSlS%20nvn2D6U133pqA+rBF3jO1tPS+idTXRCetL69Ct4OfG2cjCJ7f9ts1/nAZaafevxvV8hg4aLk7KvQ%20Ha27UGTDgDqn7qXAUGYWjsqnD0NYUVinvb46qINCcbmlKfmkxBD0XwUoam/kEI58uNu0GgcaOH2c%20hCJD8F1eXFto6vlPpqzKBM6A6PXN9fb6+tf24fEhGxCNUqux7mCc8sweocj6AQVGXwvKy0/nZJY3%20Cizvy0FQLSkcNjaoHxSXeWm5p1YsZ+6tjgm8NPWb4qWRVCKvPny1r4nFKzLzxJJSIjUeRSOlg2LD%204oewjcDz+RgRpGy7SwqP8CIM0ASEcHhk/YCglQKj0Neo7Qhk8yySUEaBBQJdgScP7RBmlZd2u/rw%209EOpfR2cVh9ZHqLCk4KIUUIoLNKB+U+ohums6EMjc6pteDEU2X4gOJS6Tdo39UsIkRTtQoHR34E3%20cfHzy4XGAuOiykuzYQqJxsLLP32MqsjMKkrKYulx7FBk1VD7YgFrnFMx3gkFlre7t5ptwHL0fwVG%20hNFbMpik1KBJG0YQ/Wkni9E9MjwgZqP/9i3rk8IbOru5KwZYLsFikiKLmT12QT8iHe4ICkI6LIvB%20sGn5uLorBsLiKS89sy6wLMhLg/4ojFmDRrsmewXmj0lCixAU/VOE/MB/29ft++u9KTnK3IkKRaaU%20/VBkH7BQYe5pWTq4K5Zhl0r0fwWODYscOC+NvrTr1b0Z0yR7IX9YWp96KLhFYrI+MvqvsMgtjZb/%20C4pbS5FFaDEDbYdVi9eFx2XKi2y6XHlpVgas4UBgTrBEo3xc2vPqvPDWygV6jgjCcnCUZA8yCvFu%20UG5LQIQWP/D3778iC9FCwyRviPmdIDAvzYRB9EsE5gdlznq6hZb1P2h3WTiKIkMxUCzE+D7crARc%20hyxFxopVdexqLNnFxYWFFtp2/oYiow4+MhHVx2BjwFBYSQAQuiHUWC6BwBxRqcjSf1NiqRB+xFiL%20/rRlYHJFRnIHU0PhkVFIALlY3ZliwdrvC40nYwxZ5YDozb19IRriRHn+ufmRHUdcPD+mDlJkXzG0%20CBPjeaHAbjfZ141RWhaaSQwffWCBJQJFRujbIgooMF+k2JBLLgs3+tDmi8kVGTNem0JIRPHy/Giz%20bNzdrc1L0nijrjAldXG9vX14KqahKisykkpQnHgV4Gl1vT3/ftkws8d/lpxCxiXPazN7/PzxZRQZ%20DIs16seCSYFRWI/QS+BUQTRBYXMKcgs+gB80Pi0wH0ymyBCManoUD4rl9e3NQn0oC7Ia8Xy6ws/s%20YTPUW6r/N/P6UJYAgSuPDAuLvrnMI0sWWY0iAzwzlhsfEfxKoUXqRP1gZoUmpQVTo8CyNPpQYIGv%20AborihA6Su3P753Zalgn7B44LiZTZPq4Hx4Y3pdCijf3j+YVmcWfH9sXKCgIjT4yrmV9ZslDI2zJ%20f5Qe/1FKtq1lmOCrhBZRYFidMCjemKxSY+JUr0tJzgkEhoYZwxh063xqNZbPm50PkEZ/2vEwmSIj%207IeCQYHQ12KW/r/N9uXlebvZ/M48tB4e2RQ49WQPJXJ8WJhJgTmGjTTkQOADPoUfLw2PzRuBRH3a%209L0HhsOkfWRY9CgvwoiEA/GOfILGXBUZ3uIpKjLrB3vK4v5YloRQYdCYCzEQ2A95aSSG8AUHeIco%20Bp4ZCg2+siEqiY8iHD8uJk/2IMRIP5ZZLVg2b//ZwFoSMRCkc0QRWkzPfQqKDAWGR8xUUsrGKizM%201fG/xhwILA0WhlcUIyk2FJwZinnC1Ee0I4zDMTC5IgNY+oQSSbiQZ0Z4ca4oFNkJeGQ+kQNvTB3Z%20kUofCBwOnxzCrDfvj7+yUGQqGocJ72E8wn/Gh0nZhcd2GI6iyJYGFNnSp6jy/WAwDsxmIZHEcCiw%20YKRAYFhYcsjqJpvGLY90wGc+65GICNEpRUaCD/thckWGu22WCRmLqfEQqodkLFq/W/7RTPramGXf%20p957ED5Tej5KiePazO6xRI+MeoYpWCqzinrn+SOVPhCYDnhpCt1jPJK9zUz8LPlChP7T7RKBx36Y%20XJEhSBnPxZIZ8GlgQouEGclg7AMIBYFtU1BdnNmnYsqKTLN5fPt+aR/d4/Mj+4hG+5fkkaGYMA6U%20QSWrzysw6jwyEQOBaQFvKhJiY9ISP9oyL35arDAwu2FyRYb3dXZzZRmAZCriVpunkBTPoaLVLJ/n%20R/OeSGTw18Otv7v7k/ULsZ6UJwkm9TN7vNnMHpmX9+HFzVWRoci91WchjdV1sS4FFpmIgcDxQLix%204NG1mw6LkvjzJTdClfFoUZX83EA9pldkyetiQDQKgbAgnhKhQSwVW8+Pawuu8fwnU0oMriaJRFmR%207ON+FrpMBET4kXDifbr3Op9rsSoEWYZCi3NOv7cO5cQYBVO4dZaRyBEIHB9KBJEyU9F/9gNklldo%20GKqBekzfR/ZvU2QrMtdhNstHNlCaxusLlCDeGKPtdRVTZGmbBidaf1q6v4XZWigwYc6KjDpTHxih%20icLCU9giLfkfiiwQmDfgUePdi582obG6TKTQiFwdIiNPGZMrMlxlLAwahyUNQ2H6KBTNHDG3ZA/q%200M8kwDg8KSx5YzvLVGJsWCCwDNiYNHUHpCX/UWiWJJcUGnzfxRD/CjhKsgcKwUKJr/cWFrw7v7RQ%20X99kj7GBorUJiY+syCBmQqGWwLHKPDApr7f1nXmlgUDgNEB3AZ4ZPK6oCkYsySAoNLpP2nSNfAUc%20JdmDrEKSJwgp0q9lnllqkLk2ybE9MhEvhEuarve8wtMKBE4b8L+yHfHSMifgzWQCRi3FkuW+cD/a%205IqMPqyPZI9XCylaB+gCJg2eWpExiBkl/+vm3jIQFWrILLOwxAKBr4a3Zxd2xJBNCs1HaVBuX1Gh%20Te+RvTxbsocNYP5+aZmDZBLibcx1HjIUGePIyIycQpHhtfIhP0KHNitAssRQ9qG8AoEAsH60pMi8%20cev7zZXp+FUkxuSKrAr07eCZ9e3j0UDobLzXmX0upjxjB4kkKAPNAIICZUxZG0iRjemRQXBMmmzK%206+JnRqCM+5qplxoIBI4PjFuLaCV5QeiRdRQaiSEotK+S6TgLRXYILKU+WR4oG4Q+A52rxofRwIwv%20w2IBHIdH2Cb7h+uPlX5PaIBnw/NSuIDwwVcFbcjHVxm8TmFQOku+Z0c7YOywX9vxXHVc235WDcPg%20HK7lGR3BwATWZIL6oRyAc/yzCDwT0wtxPeiOPo0q6Dh77mREVV2b9/lkhKVnYhgJtKdzeAe2cU+u%20VXfPY4L35Zl5LxV7Xt4xbyveDQOO5/f10QTVh97dt8VOPTp68OeU29WjXK877Zxoky4Q2t/Ljabn%20AWp36KztO/aB0veRIySJ/H3d2LcffaYjz8ayS30vAYtXZB4QFIRGHxzWiAfbCQ1ioQD6nFBkzOwB%208ZZBg0OYmtWDMpRHxrUtFJCUFt6XLCmU2ilBTNOlI5p6YAoz5uJEwKlI2UgJITjWN9fWpgiWv3//%20FaFpjBr2m+Av3RcaIbRts7okoQNd4MVDF1xX90bB4b2zzlWhF93LG0sM5tc53FOD7sv31Xuxj/ch%20S/fbt7W9F5m7PINdOx/cL7rEKydjFvqz66ZrEb0gAsEzIJRllNE/MjR4bui0qiAsm9qV56Q+VFe+%20PXkP6lvvYQogbVP70nYmcEu8Cd9QH9TF418mNsj4mOtn9fjN6pH2M8N19fxRX+kctmeTIXx+du5r%20z3vzUa9qC4wb+F+TLlh73WfDhmjXy4tsWjxNg0dbkAPANTS/K+G+KWBhx7wfjTbiXbg3MlEFxWY0%20NkMDqA+W75ElwaSZPWgsGM9m9ljdZ0yfrCEIVkRaCJKcsMeYNBhmk4eFkvKFbdpOBiLXXiIxKRGl%20qdDvqQLjVB2D0GFpjI+VmBSDhjpgkKjgIdGeAgJOCkUCvBBEuWBEKUj4+DqWcIQ2JHgQQigNE1wm%20hN5NeZmASm1Opq0ptZyWEF68kz1Hfh9oxD9PGXp+r6z/2yZhbMI8E6wIxovvSbHyvvxP9EHhmCpF%20hgJHsGo2G19HbcF9TGExRRJKimUqCEEEIrSq8Yj+vy3d8Vq3oSA8d6pfnpM69W254rjEd9Sj3sOM%20ilxZ0DVAnXul4AHPA/gsa+8PPmaP2o4Iym3ySN7+3dozUKeA+mIyhrp2AlbHqY2QEdC6aI376L14%20TupOEF1Irli05S0ZO+n+bIfO+7RPX3B/2kNyh7Yr2jEvTFpMHclbWypOxiODcYqQgrPecek/rL3U%20YHkIoCm8UEbXPjIYTMrKmNstjajysMeSAdHL2yoX6lsxeoQ9VjHrbKs6XkWKDEHO8aohCS4Ptnmv%20GsC08mwA7Z0Jyl2DRcaPeWJOQcrSRuBAOwhSziVEg+VvyiYdp2fkOIQv6wgDBBwCD+VH3Zg1nmhG%20ys0rWt4XSCgWiuw1u7YiB0CKywSntqXzoGXz4tJzcw513QfUB+FslBm0S9E6dAvNGi1TSopMx/lz%20KQhRPbd5q6n+qVOKQPtQxyho2t7aJLVnoZRyxVBW0KYApeQSrQkZvyeljjLMDVnAs6mtAXSjNhAd%20oOioS+rVK1CuIc9qR5Hlhgj77T0rnkfgm2QYZ75NpwTvL0Xm29G2JZ7hPaEd49ecV2VcQpNLMLRP%20KrQ4Frp6ZBBOQTC5IPBE9H63yY88bRTDBwjbtWQIlATCHmuaQp1/S96GlIGAcHlene9sRyDDmJzP%20eSbQSok/UhxcU8eYtZ4LGQlChBsKSUqyEJ5pO/vl5ZkBhcLKr8fzVFne5m2kY3S+jjXBmK6ha/Ms%20q/vk1TjruOyRIbB5T3muCFCEcPmeQ4D7mMBLdFvQtFvn2eqAgEcp8E56Z2vXvL55XhSJ6sLCeXn9%20W0nGY9mbllIo6jEdYzSQFIjawdOOFBpeEcpe96KNyvDRABVTTokGoC0ZJlxbbcE5KFvRE/vseRyt%20Ig+4bhVdTAEM57JhXbRl+l/u0sARQMnTRl65oex4L3lvc1JwochaQIoMIu2iyEQ8Ihr9Z/9XwhIs%20uqkQdRGYGvKsCflimJSXyCUzVtI6hkkVjaK4UGAyTFFsSiJhG4oPw7VOUY9N96HIWkChRSzJNorM%20g4aFALxXEAgEAnMCCgxFJgPcPDVTavU+JMqp7L2pFN5bvp9tHIMsHAOhyFqAxhgr/T4QCATmBEtS%20yfvVbEKGlWYTameM45mhsLxyQ7FZWWXrPnQ+BEKRtUDX0GIgEAicAvDIUGrqGpFSa6uIiET5vja8%20tKGVGDgJRYYLTAo0nbl0tNIRq8xFDxrEEgHyDERlU+1D12SPQCAQODUUSi0pMz/+tY1i4pgxFJiw%20eEWmDC6NTbGU63wsh1dlSqtVRlGXSuXYUGSBQCCQAaVmSSR5Gr+UWlMW65g4qdCixvcwJufxv11F%20RQUzFshmkk/K6GpFCm9SfhWeG0BBjjWzRyAQCJwK6DuzWfmTMyGlxmB6896Sk1EupvBq5G5fnIQi%20szE+NjYoG8QI1DGprBspOQZXoqRsTMjPH8XxVeBMvLEILQYCgUA7+AzInTFruffGcmjPbfmhxaSo%20GMRKaPHXr1/mdbHOAFH2MeBSg0V1LNMNPdxtsrhtdplGDJHswb2kVAOBQOCUYdNjJYVVVma2DEV2%20HByqyPAY5Q2CsQcHBgKBwDFhXllSWgo1quh/KLIj4JDQImFMzeFnGZU/d6foCQQCgVMDxjrKyhcM%20eq0PHZ0KRdYCKDKl7HdVZMw3R8o/gwDtfz7XXzFXm20NBAKBQF+EImuBvh6Z+ujkjZEFiUfG+lhT%20tQQCgcBXQyiyFujbR0ZYkU5P9YlxnS7j1wKBQCCwHyehyAjXke6pD/fx6Yeq8WHEaEm7RynxeYe6%20MWRloIDwoiL9PhAIBOaHk1BkhO/4dhSDoOlIzD5euDuzB+PI9BVdPCV9NJGZmfcBRanQIt9MCgQC%20gcB8cFKhRX2R1qahKimo5826yBYEfCXWPndeo8gIAfLFafuAn30QcXeGD7bXFVLtte6PrVuvKzqm%20zbFDlWPck3Ks+32F+8Y9xy3HfNcpS9N7eplX/t+0r6r467NObsG+LpnTCC3mCoyZPaq+/Ar0Jdey%20R9Y0aTCVRx/X35e/Rdbiw+PD1j4gl/ap4LGV/9unEN7einUtbX++r3yO/0/RFFkM4Ca8qfPHKtyD%20QeXck4HlbPPPPVbBy8Xj5b6EbkmSqTpuqML7cB8ZJfyvqv+hC/ehXrmvmHPMwv3Uv8s979M7a3v5%202KHL/d2D3RPahX+qjhmy8E6iXe45xTtSXl6ejYYkG8a+L9eHdrkf72pyYQLa9bKBZXm/5ISehaXk%20ZLHN7a8rOoZzWdJVxD2p2yYsXpEh9Jj5ntAiBKx+sl9/Hq0i6BPTp+MJOxZ9ZEmhsa0tuM8xBjJz%20zynvi3869T1Bl7YYCrzr1PelXqe+5zHeExzjnsei3cnbNN1v6LFYbTD1fdvS7kmFFgOBQCDw9RCK%20LBAIBAKLRiiyQCAQCCwaocgCswcdzZRAIBCoQiiyniCLhuSSYwChPnXn8jGh7E0yR4+l0Mi84xle%20nh/zLV8D0DkZclMhG/LyzZYkZR2jveEtshGPhWPRONmQ1Pkxkkh450MmmwhF1hNK3yYVdUpAZEr3%20HRu8I8pahK1UWMrYilQp456ppdCOJeCUfjzFoHjqV/WtuqDNp35vKfCpjDbeOxtDlNHZlBMQcG/x%209b507zEAfdPmU0PvDH1N/d7UOUNSGOMbimwC0MA0thqdAnOLAMYCgkv3odDgPIt/njFBKrPuj0CV%20AtN4KJZjAKam2Bi+VL/cyzMZ+9jedpqxLuAdJUCpf70rRc8yNqRAKFIieAn8H1K48354ulyXOgW0%20OR6R3pWl1tX+Q4N34vrcF+g+Vg/5hAR6viHBfaArrs0YJsaYit5Zjp3Kz72hL+5PW/z9+2+0d/XI%205FjWpvA19U9dyHji48Rjgfvwfry3eJr/3Bda7INQZHsgBoOZvCAFEL0GfqJghgREXecB8Byy0ikw%20+5CA0Lzy5H+ZwccC71YlNP++0g7Z9rGUt5SHjUPM6x7G8s8B2CeBOyR8nVMPCFExOIX95WcZCoy5%20hIa5T5UQhQbHUuK8J9eVwcBziL7HhNoYBSY+p46JQMiAG4vW4W/uJzri3UVr7IMGWY4BvTfvqfeG%20p6A57k8py5yhoHtzD+qdidjZJrruq8BDkdWAhqRSqeAmIc5+GHxocF0xc124QcwwJBhRzzW9oIap%20ITYJV9bHBPfhGahXLNSpQHvTvtQ994cGxHgUGQxDCzfal3dVO0u4UKiLsSD6oUhwsa3soQHbPiCd%20272TcegNBeqX9+W+5fuPASlO3kttqnvrmcYCQpz7IMjhc/gOsG1s+HZXHU/13siV7N5nhdenbYfc%20OxRZCQod0rCqYOZalECF4If2gISsgVWy/hAaFwHHtqEFqAf3kCCVApUQFeGPpcBU5yq6jxQazzMG%20EN7UKYV3FPiv50DIjeEB0q4wMgIN6F09bY1FZ9zLX9sUZx6++1Bob6OEbbmvF1gSoJkwz7JThxSm%20XJ/CNWlL7qVCu2qKKW2DB4ZIduA9kRuqTylNFb1vJmOy+7NtqDbX/Whr7sO1+RYi21CebONeov+h%20aJy6lhypqnPel+2SaRTufyhCkZVARVNgYiqZShezUSCAMaD7QFzcR0qUIoUyBurejXWYASJjiVc6%20NEyA5vfmfQFzUPJ/COJuAveGuRFazEHIPWE6CW88T9pkTKjuJdQA/6nvIcE1pTCBlCbvS8gW8N78%20H1KYVkEeLvfxYBtlaPDeeH28G/UtiPbGpLOCvnMjwUOCXIpuDEBTdv/SvXlntg1vpmTQ9VHk3vjV%2085TbfgiEIktQxbNEgPltIjgv5IcC14TJuJf+cy+EuhTaWMKUe8DY6g+AuLjfmJ28AtYf91adck/u%20DdGrvsdKf5aw5h4UL9wk4KVUD0XZ8/GKy1v9sp6hhTEADTW9r8pYdS6jzL+3FJrKUHVeB9qd+0Br%201IeUzNj3BYVCS4X6h/5F597AGArwlac7GeXUv2h/iveWDOWevLPoYGhDDXxZRQYTe2sBYe4V2pjw%20yol1ETWACHmuoVz9Mrg2TA1zeQHKffUslDGsNQlOmFlJMhRZpazbvV39DAXVMe+udxs7gYRrIkSo%20Zy9YPINTJzwTy7FhxlHuHXiFNgZoQxkN9j8V0dtYbewhga16BtA4tM62sTwhKWj/6SfJEym0MeWL%20ri9617vT9mPRGW3p65ui+vX5BWMqzy+lyBAssoiAbwAqG0ajsccATMR9IHQxOf/lAfFMYwhT4IWo%20wL0lzHgW7j1E30AbiNEA9cFzUD9TgHdUm0/hfQpS4gg4hS+PCdHjkNm2pijTNSUsJbgptLOEK1Ab%20DAldX8XzE/+H9gS4JrRL4V3Vxl5RZcbSuEKc9+bdFNmAn32SlH+eoSE5RqGNBbX90HVehy+hyKSw%20qGjPXBLkACYcS5iKaelk9eC5ZKX6ZxkSCE5ZRBRZSrwv27kvzzElqGeYDut4LOU9V0jY4RlNpbyr%20QLr9UPD0U+flErYkgQR6G1qwioe8Eer5XDQ/NJAnuof4lzb1/AbvVxmSQ4D61X28oiyMplQfY/G2%203l00zFLe7liyrAknr8h8Y8tSBFQ81iiCfgyBAgHBQCJiliiy8nOMBVmnXmgUQjSVsZgrsB9TeoJj%20w/OXVxg+dCz+Uv/zEIC/uDc0zTpF3oEXpGMqERQo7+SVNwIe5cX+McB1ZRjD29StV9pjyhbqmLql%20qF71HIKGEUyNk1VkEtoi6jEtNH9tiJqGhdi4txQKSwDhYY17ZhsSMJfuDUT0Y90v8DUhmq/iL9H8%20WMI888CyFHIlEEiYsg3PwAvXIYEA9+8NeE/uS+IGzzOW8pQXBFTf3FvKi21k4I4BhS15T9WBDDLq%20Wkr9WFi8IqNisRQ8IHIqNlvPmItKp+ORxh6rj8J7PN7V5xnZNoUyoS7K3hj3PzahBU4HGEfQmA+t%20jaU4vMDmftAy92Ibz6H7StCODfiL+yiMqf882xgwpZEMX+qBOuBeFMkSKfKyDBwamfGQvbfelWeY%20i0xZtCKT0EaB0NCCxjxB6ABip/hjhoKUxOVF1t8EvEJTGYvQ66CkhqnvGzh9QPNAtAX9w4djeAPw%20sgwzini4zGMcM8ZYR97R3wc5gtyRAkGwj+WBCd4bAtxPMk3e2JDg/XgvzTqiOue+msZMdTEXnExo%20UUqNCpY3NjTEPBAU96Mh+a/BpBC3rKZA4NQhPhgaEqTwkYoiHAhVbYPfx0T2DLsJE1JsY7y3B8k4%203KuuHsaE5JxXVBjpbBtbaffFyUlcCEwKTTHcISFCVoNisfAfgpPlNEUIMRA4RcC78JTnXRQmfDW2%204qqCZIkKyWH0gw8Nr6CzcvZpsPT4RkO25J3Z7r3ROXlfVThZ10Gu/9CggWWd0Kk8xsj8QOArQ5EO%20BCoCXlGOsSItcwDv55U3ygX5MiQKr8qNMaOOuRdyTV0RUqpLQsTADoAIg1TjQCDQHRKg9L3IAyC0%20RRKBFNrcvYE+wMvE2Fa/l+/zU2LFGHJF90F5Kaqk8V/UMzKNfbTFkhCKLBAIHA3ytvBGUGhEOPjv%20+4JOTZHxnlIavCtFCRWMw0K5Dw2uiYLi3igzGQleoVH3YyTMTIFQZIFAYDIgUOVxIMhBuX/oGH1h%20U8ArLj9Bc/H+38dLItE9yuHZ7Hl2vwywRIQiCwQCk0CCHGGNJ4Z3kAnS8WbenyNUD6S3j5E4UgfC%20mHhgqnPKqXi7ocgCgcDkQJHRD4MyU5ZcINAXocgCgUAgsGiEIgsEAoHAohGKLBAIBAKLRiiyQCAQ%20CCwaocgCgUAgsGiEIgsEAoHAgrHd/g8xExwuMCiO7wAAAABJRU5ErkJggg==" height="396" width="434" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 1.&nbsp; </span><span class="textfig">Monthly variation in the minimum and 
          maximum temperatures (a) and the ETo (b) averages of 11 years and for 
          the experimental period.</span></div>
        <p>The ETo (<span class="tooltip"><a href="#f1">Figure 1b</a></span>)
          was similar in its behavior throughout the year in both periods and 
          only 0.1 mm lower in the study period in relation to the average of the 
          previous 11 years.</p>
        <div id="f2" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 293.599" viewBox="0 0 500 293.599" height="293.599px" width="500px" y="0px" x="0px"  version="1.0">
              <image transform="matrix(1.1038 0 0 1.1038 0 0)" 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qOW9wrlC%205v9P7VBQ7jY1PjfQTg19cnrU8SlMlO4sg0bUBreC9055D0ONiE43IqhAWcF24tm5sX3TJWDbTCcG%20hMjUY05pRCDIszErru55/L/25ujEtLtqqBFxHmzvcBXKFaz4v47bHqkrBNqh8YA7HKEu0DVQ49kR%201S0aFGhBmMo86e7paNQp0tRRuGI8Hde8UzFlg/hqCHmSOEWmeb5sNyaiwcwE1Q0GUzf19XXu+T/V%20qUp3T8eOY+MLpnjpnPt/TM90LIzBfHlduWkonBPcfr8BPI24p5HykNOhPud9jbFIOUxHayO6wnXF%201z6d9PzH9ddK9VPgmg/uPH0/ugZNxz27rvghC8JSDu1g3Q2dUH0QBScHhwewmKqzEesKGEfrWpbm%20WH2yqWBX/WZvc1d2dcr1P6+XP8egAyNBNj7szvtwqIeecinDugyJyPQdWW+KLcgHiXca0RUQFcNI%20DH1Au0cFVgXScaondkzYWGw6QmS0BnXhSGhtFFdHRmX8wELxnhQ/1KykXKZDjch4KmtUqRzcuy12%20BQpvI/AUvq7A80u1n8w5Am1UZE4XR33mmoZ/zy+pz610KczxYZiU03R4SSztc+1BBRpnIRV+7fZw%20CKwr8lo3imtAGsakrgAY3j4eU6c9+Tc0dtTpQMz97Yg1wBiybsSuBhQqM5UaMt3jp/qmYlAjakqK%20oy/glEYEqKLcvp47YE6zmQPHgpHiQz9HJPQ2oh8W86vdGEc9KPABkNL5Mw40YOl8Wxib3ge//cwg%20SWSeES81F/2xqmAO1TEX2srSdr5taUTbtFZb+iXOD2rEwLoRjXgBmK0R2z42XfoiTOmjKELpEwhg%207Ocd2vJv+0RQ6RML4Pa23J9t+8QRaKtD6XybukStt6n2fDu2WRpRxjYvpAiZNwCFaGtIzpX2jNMz%20PHge5/LPEyldfp7/ED/Ph/JxLve2KUdpx3+dy/OnQUrpaQze8czPA8qTP5f0pC01IunzzxPt5zoS%20eiDwhWSFHCgVXNc8qCTEhBD+HiS8rVEBDenzIy0V1c6QHtyTSxbMRNqSJJK+7RtSOcNSbjk5/hr0%20IXAlb5S2j590dd1K9Nw/MwJUnJCrUjgUwuYPhMB55QHpFDz036/C45wq35Y+J4LO599+koZoyydX%20mZK8PD3wzOxROi8VmmsoNXIpH+hc+nYV2E89AiUpoQAUJuc6FSy3SVJxHqRVY5cqxLncllCWkoqm%20QXlG6Tzn8gYnH87n6aUhchUKOF9aZsL5nA7Ui1DKv6RydXfpucLuHQPBgwhtaq70QCSzTU20EaYL%20+fWS5NOopWeKWLkKZfF0qU40bN4YQMyaq0WdL0mOruUonRPa6CaMbkRUW64GAESxwd2OwoxFX0MC%20GkTq1qdXY+S2ESmA6HkDyiR8+7Kbvk3C1UD5eWmI0nOhzJA6jcWoHNsK0FahpcH+c9Vx97mPT4nR%20TIXuO1AgT486R5LbNEsuaaTnfJ4eJi6pSsC53ATMhcFUR/pKOlsoqY6lIeLnYFw2t7OygTmoU9vX%20WEGuykpp8UppIBjHv6tyLAxqRNmbtgZcC2RbkYYcXMslhwYsSR+qlrpKxebI6aD/uYo+Fga3ylKq%20YC6gKVB7YxiNtDnh1Xhd0lnCmOfOjdM9eWZAxJJUlYCqLUmrcMoGmYKzb0S8YUnPGIwdQ10zLkIS%20h0rgpeJi1Ol7RjTiBSAaMRBYCUIYj4iugeVbN6bC5iU5mChhwWEJrCZlP0UPpe+6D+Dg82aeggf3%208hYHviNjIyzQYxMP/ttXN965Tzk3QhgXAozLWncfOKfl0wpako0wAhaI8i2g/94ebVkyx+q/hOsx%20Hb+689sjG6Dtp98XRr1C63cWsu0o6ldl9RI/r8wijPTEeVlDb5j4PDXVwJ5jfoOAwHiEMB4RXZOu%20W2G8N0bHAiGMvILshcqE7vvdzn+Erz39vjB6UCYLzykU9sJh8JyxSoJeUiVPv3qaa111CwxDCGMg%20sBKEMAYCK8FoYfTuCHG/yqTkqoT7EggMwyhhpK/A3tPsqkD/gqVm7Dtd9UsYVKiOSqs+i3b6E+hj%20PJ14699AYG0YLIxsWsQQui2oTQKHMCKICCcde7t2e1N9suip2keVYXrO2ZYoGcinb9l6IPCecLI+%204/1dCGMg4HEyYWTuKoQxENgiLGMPTv1Zm8D7wShhZJdi+oH6fJC9Fnf1yQZp6BvaUi630y5fUOWc%20Jos91m4Z6SNrxQyrZ9a+k3Lg/DHaMjISysCNLX96em2WQWmVh47VaGt5NBUBJazdMjJtgzDOuftl%20INCGUcLInCECpLlFrKF9UC4B4bNrKY6AstiZJVr5vhXCOfQZ+SDCzna+P8JCBpZD9Bk7gHuab51B%20HxL3NRCYGycTxrVbRiwgLmoJ2EZblJ0JaiBwCMIytgAX1Q9GlYCFjNHWwFwYJYxYM8AoKgMzDORo%20vyZGVatjNYCzsxzu+qed81j7Chxc1CHgVaKhaQOBLowSxqfNdcN4fJCR+OPtjY2mIqAM4vCCK6iE%208ZMtjSsx65qFERd1bL9Qo66BwFSYMCI09IFgpmONFa7ZTUUQpwiW5iU5Rn8yMBaNZdRnhwFWbWms%20eQAHxTQVEsbS4vhAoAs7bioT+v5TJEtirZaxaxR1LBBKQiAwBHt9RlbGMFH/9PNuTzCtT/j5c7Px%200P3NjX3QH9A3zLe053PYpC/Z2bVaRoRn7r4fq3cu4WvagWWxJ4wIDqtOWD1TAudZ3uaXw8G8+XK4%20ndHUbDlc9QGTdS6H0wDUEgj3NdCFPWHkJWGsHYKGdfTQmlICYASV6Q3AqCrnWRTOqCvWE8upcznW%20OJpqo6hHsGAhlIES9t3Uq6/V6GqyEEuuw1yjm4qQLFnnHPRNlxp9JT/l79fXdoG1x4wbBE6DgjB+%20evty9dlczCXnzdYojKeYvEcQWcXDs+favIvXvyTkBEDO5M8iBdqVZ7LKiOv0aXl+c0/0b0+C/T7j%20z3/sPUTc1bFfQxuDtY2mwqCndh21mmeoJcvBfdx/iJVFGJdUwoF27AtjfSzhIQnpx3oDKgZm2Nka%20oIm1RE6DNdUATrUNfWlQ5BR9Rsrpjx4w4TFd1D6YhUqhDwger3bNuUYWC7kmWpwb/tzfvb3Un00g%20DMWeMDLoogEXBCoHAsl1vsPAIA2WFI2sLRqHCCNbxvMFxGMJI2XB6og4fFOC8Lz5xwinJXteSCmj%20fX8iBaXrAvmTTveUvilL/nIVqwarvm1BUDmgq4V0P1vuM710k+jHdZWdIy4mQrOUyBxqYS8J/jsk%204h39f/yS5IX45tpmFmhDFtC8Pn1s0g3FnjDaPGISrqX14hxuqrQPR4J9FyIxLQTioy7Pm59vf5/Y%201zVpp/8+2HcoCCIW5wjWh8pcQwRCglU1RiUwbQGlpHQ0AOcoT26FpeBIS9n9R2bawD1WnrpxSc/z%20OBL0rDlBKbG47wm0lXhIbQMPERfdOXreacKrC+n/31e2o3mscx6GdOcuGLgh3NwuqxkPFUYsjDFn%20YmqmVYjvEYhQE6crzOGW0ZBoRYW5BmNydLWJyiAlJeaBqaYACw5tLg0InPFOHfBomD+X0s4DvAEd%20FPAaUFQ3m3/tyF7Bdk4hnbOFHqmbMYZ+6Wm7YDSVz3zhbi7Zb5gymipXEwL+fb1piPUf1XDEs+CF%20sBRvNFhSComAlwSEEgFshPJL9faMBBQrm1vsNogRLwEIIXTB8qHAcS05NpYu5xP3Hx4Za5zGpk9P%202gUuHLuEs0qmNKrHkjg9hAbWyBuW4Cn99+Dc42PZVA8VRghoApgsYKO5PNHykBO0FHeB8tP/eo+Q%20gEpwzbW3sNsu8MG50sgLoPHPEP7IeAVldIwBrfS04UCw0CYM4PjlcLu7w1UNST+nbTmcRlJzYYRo%20JnjJ8hmTPPzeEkUEGktM4h3XIPSS7vi5oOrvVm6/uW6pLXw/FperpJzXAAa6KKsCSoby099ra/fO%20uDvHdNex6p2eOA4aTcXqaY0pwJp+ub62wiOgpGG6gwUEWljukVtGhBYB9KGNQH0E3ImXztVxOtnv%20bZBiCtQPJZiFScoLoSWucEoggKZIrIzVyKa1sUIHD+zF3TktjDgW0lNPg9IADgK5RxSFEvHaCDok%20ngKLGtaq7dcK6zulY644EUiEdmhftA8mWEngGVyRteM/zzJXup5GoB1RqoySm9eW0rzef9pp5yb0%208YU79/zn99H7yunJp0Fbn3FnRKuNeKVzY+MphIs6DSaQ9TSRgqcrwsGUEudxFdXtIFQWTEKVXMkm%20kPafJigdIc/fQtaWe+fGxt1/BgdPMaiXnn4atE1tMLrZSTAf2tKV7smuwzCXMkp4bKDAjFk9bUv0%201/kUJIASyCZtHnw+Xeez/2rPZpTdXy/F8/zqcMrR9VSCaWBehimQ5mOpqe9IH1GgT8k59SlztFnG%20VmHMz9X/aYTi9bZzdaA/EC7qdGjK4+X1saJtG60Vz+i/dy6P+5Cnyc+lwFgF5akEMvFE6b6ueB3k%20hp8CqQTTwIgoQADzkVXA/I1NG9ykY728TmApHCt9RltG4u6/iE+wRd6l9KV4CtwTLup0oMxEexhY%20bUD7P7/wMd0bC6K3LJetoeXckHYinrVb/p+pC57vF1nYc1C0pXsUL+TLfcxlnwqpFNOBQIqhXx5/%20NZZGgsrLyW1vALQtFCe/fCUE23fQ0Ix8Qvinx61wk57Aaz8Qs7GUNYF9PjqHwMeHbI4HBEWWlPaz%20uee8fYjn//O4O6d+Xdf8nz0L/svuLcXhnzZePRZSSU6DUp/RFj9v/n17ePhlwjKFODQOC9MZDWsI%20nhEepREu6mmBct3cv5pi7BOUJp6ChHAob6CoSf/8elfON4W1dFlSaU6DORaK90H9CHOX6gbActI4%20gXXAhCV5PI37SsiEhf94S7SbpZsA3E+24MyF/ynlN+RVtWMgleg0OIYwCr7BCQhoYH1Q27Dk0gsM%20FnSuyXcsKkLJGxWnmEvswizCaKOp9u7idlmc4vQX8uVwTAxrNJU4aRCYuY/kTTn0X6voCTSKT69y%20+JDnGWmGp8nPtR1JV4qrnQjqF5bSDz36e/Q2is9/Sp5Tj22YzTLaLnCPv6y/phGpD1dXtjKjtKdK%202wBOG8ifkbOhYKle2yL1EtqmYNqwpvRsIjUmPXTXINsQMPq9+T7iJdlUFhhvKBiRf3l5qf9t0dYv%20nIuWbSWcK/8SeJnCTwF6jHtqIBBYDCGMgcBKsEphHOOOjsVYF0qYcs8YjNmvlH1xxrjgALd9DHBl%20x5RpjBsLGDMYM8E+9hswS+7/OpWH+rAqYaRxaCTQ54dznQaCyWCcIcwGAfHZOQ4l6M3NjR37yiOo%20HKTvYghdU/7cN7SBVX76fUOYFLoOra8ATa+vr+t//RibP/UdIsDUT/3bIW0AXUWTvvRchx+oJyvC%20htSXOvIMtcGQOqueveWpjycHBfXaHoJ2FV5pSTOEIX2nmXvyXQlykMY/nwboKg/XJIgc+d8ljMCn%20UeO2gXQwJWkIfXVGABl4IRAfwjTkyzPwTFSXLpCG19Cg5RBLTf4M1LStS85Bel9u6tw2+AFI772q%20iofK6RllFw9wXx8/WPtcbWnCPUPalyDwDP8/R/uVI4DKiHEpKMO+XYWFINwjDXZ7u7FJ2zaIwZWn%20rYntYTJZ5qEWGpBG2htLN5Txla4vvV/HS/4lxhFNRE/uYbie/6X01I+80NocVR5CiclIzzXKQVpG%20ygHPEa08EATy9gqE8nBetCpB95GecvDMrjYzHkpl8OmJt4E0PANeAH1KQTypPEnPS/RtoI6ih/Ie%206mH0c9oCQHupwBAFgeolSgoQBGIPBen1nK4GAp7gfRrMg3RidrRtG5QfloQ4DNQF5UlarA4C07UO%20E0BX0ktoStMFOUjHPRzFoG0QY8LQ0LVLqEgDECTKjgB0MSX1JQ2ANvwvCbkgoQKkp659bq/c9TEg%20vZ7Tdy/XZYmlhMZgXOoDgdaggBIo4l0EB0rPcagrBHBnYALAORG0BNJJ+w4pD0wvxpeFGALd0wUY%20SoxMWgllG2QVgOrRp7CkCFgF1VdfWSkgBuvKH4H2afrSA+UPiPe1M2mk+Ih3tS2Qd0BaaEs7dIF0%20xnPJLZWAc66rLVBmoise2xR0c8aMoKDe3ZCgtIHKEyC64kMxNv0UkH8fk5XQxggwlMqMgBCHcdTA%20JcjqAFynPmZR/pSa+/q+peIZjPR9giuGB9Cmq41VN6UHXZYWUF+5iPDFUB7K40MwNv0cWOxpVAS3%20AIJ77drFXKaNUjpZECwp4dIBk8H4Fk/06RIqBAJGhhEl2F1ClQsRVqfLHeXZpOfNGZUDC9oF3E/S%20IkyUSZa9C5RLyhk+KQEegCegCek1eOOVeg6ez3XcVvHcFKV5Ciwu+hDEa+U+eCJeMiR81LVrhFAg%20nVwm0bPLkmgNJMJHWhi6r08ouuNmEe+yPHJHYXP1JUvpEVIpDdIgqLL8Q+DzHnrP41P3SPxaMVuJ%20VXkYBE2KO9HVmIEt03cNtKDlSSPhRXD73EXPiEOZEmEl7Zj0tC/u9ZB2Jl+EEv4oKR+sl1xQBF35%20dlnBS8NswqjGlBbUMTAdWBHRFGEcQ1Pu7UoP80vAabs21xKhUFeBssiNHSq0ObruEw/JrXxvPDSb%20MAbmAUKB9cA6iBkllHPAu3tyYbssrdxR3UOZhoxqB8YjhHElgNmxDEAjyPR95oS5fekZ5I9QqQ/a%20BdxE0iGAIYTLIoRxJUBQcM+wRBrFXApdAz+B0yGEMRBYCUIYA4GVIIQxEFgBQhADgRUgBDEQWAFC%20EFcA9u3U/F2+laXw8OXKPjqb4/XnP828n4fSt90n8F1DpjY45utCNa3C6K6mPlgpdH1VnZu6iXBg%20HyGIC4E1lD6w+zU7mufnAYLIlpbgaXO192GgLtxeXdl60BxeEPP8mDJR2H6WrfoYqc7bovyUM18V%20M0F1Qvqj/lo1YCkbwhpCeRhCEBcAL/wieH5TXAXON6H+XLkJ4m21i7UEKz9KoPivYymdT18SRCyf%20Pkaq7yL67yQS+EgpX/xFENmImuVvvLEh3F5/tLz5BCDKBfjtJwLjEYJ4JCB4bd9ukCDyJV4JJ8xO%20egRLAsUxF7RGAFvS54IIEDA7Jqsna2jHZBHtvK6ncmER/SobrkkQJah8Vezj9U+7HpiGEMQVwFtE%20+l8wufp9HL1geUH0lrEtfUkQPf4+O1e0dpUFBI21r7w54heLE69EtXJz/bXANIQgBgIrQAhiILAC%20hCAGAitACGIgsAKEIAYCK8AoQWRUTZPQQJO/iuconQsEAvsYLIh8oplJ22/X1bD44+3N2/ef1dZ8%20XPv8ZXcXLpZeffo+fc+TQOA9YZxFZAK3FiwEkvjDn1cTSuaq/NInJn2xh5rnErCSzEtpj5ZAIDBC%20EDXZ+/yweXt4em0+GIMw3idBtMljJ4jfUrwkiNrXNCxlILDFcEGslzuZa/q/V1sBYvtXpnOsOcQN%20ZQEwQsfaRFzTmw2uaXlz3RDEQGCLUdKAW4l7KvjBGOL6p5X6/lyOEMRAYIuTSUMIYiCwRQhiILAC%20hCAGAitACGIgsAKEIHaAKZvHl3/rf4HAcghBbAFCqO0tQhgDS2OwNMCYCA/L3JiSYGKf/0zua8UN%20c4oCUxeca9uVbO2CiPAhhN9T0L4sgcBSGCUNCCAT+hz1IUr2LHm+/1pt21DvZQK0ykbpc6xdEMH9%20zz8mjBwDgSUxShqwfLae9H9sGlTt2sVnvCR0xSVu9ZpTga8eIYTnIIhsxsTiBDZ+Cvc0sCQGS4Mt%20Y9v8MuvHQm+WuIEPV5tm/am3fmzHh5Uk3blaRARQ+4+yu5p/BSwQmBOjpAGBY/0o4NUnPgktIWMn%20aLlw375U2/LZbtBJQEtYuyBi/RFEgXq0bYcYCByKk0nD2gUR60f/0GNz/yd2tA4sghDEFtAnLA3S%20hIsaWAIhiC1ACEtuNQLqXdZAYA6EILZAI6YlIKQxpRGYEyGILeizelyPreYDcyEEsQDsYJ8gakoj%20EJgDg6WBJW7Vt/CqXdyYT0SYWNamJW7+01y261t9vYRVC2JhxLSEmNIIzIXB0oBgwXjsRcPaS1bY%20sDcNaNvFjXi+eZSwZkFsGzEtAYGNKY3AoRglDbJ8gAl8tkTECuZL3EinVTZ+/Sk4hyVuWLkxS9pw%20Y/3+PYHAWAyWBoRLC70BglQJ5pWtuNk8V8vexI5a4ubv8VizIGLl2kZMS0Boh7iygUAbBksDa02x%20ggTWmmIBiItd7zf/NC6alsHd3ySXtcWyrFkQp8wTsupmrCUNBIQP9PN4Z5B+n3chl8alCSIWFKtI%20CGEMjIVJA+6jDcakPl6bKzk31iqIvOKFdRsLBrIkiDF4ExgLkwbczGNPTq9VELFmUwUJYWS01daj%20juhjBgI70tC2rcUSWKsgztHP4/4QxsAY7EjDMYVjrYKIaznHVAQuLn3NEMbAEOxJAx+T2fz8vfiA%20w1oFcc5layaM8dpUYAB2pIGvO9FXZDK+JChMR/BBUsDgzqfPnxsmY+IeARZYEvfl+rp1hcoaBZF5%200bnXj4ZlDAzBjjRUWyBWI6i5oDCPaAxVL3Hr27OGEdhz27PGRkwXWDsawhjow5404JJi5RDGEiRY%20WuDNsfShUu3elu/iVn2otGxxTw2UyVJTD42bGsIYKGBHGmBChIlJ/tJbE1g8GAroA6Rt+5pqAXhu%20EbG6+mrw2rD0ypiwjIE27EjDy+MvYxT6enuuaXJJOUfANdV/rIjWoUp4OV+tQ/1ggz8lcG1toO5z%20jJh2ISxjoIQ9aaAviFVsc03nwloF8RiQMOKBLGmBGShbWrEE5sGONMAU9PmwbMynLYm1CeLQl4Hn%20AkLCdzUISwgjQk59Nne/Bwsj3k3gNNiRBqwgrzMBLOOSWJsgYqWmrDGdCpgeQSEMfQl5DOjvEsgf%20S08gTrfCxgLS81EA1BtBbQT3iDQIbLEjDTAEAzL099r6dnNhbYJI3WHGYwJBICAAcz5bQo4gap4X%209UocweM6z5OwekElkCZwXOxIA5P56icx2LIk1iaIMOQpGVBCcSiweAjTWNDecyuEwHDsSAOuKfvP%20MOXAtMSSWJsgwoSyHqeChGjKAAv3oEQPcXPJY4oQBw7HKGmAPbTEjekLXFje2ECb4tLebKrNpAQ+%202eaXvXmsSRAp/9xL26bC3MrbcdMbWHKEcI5BH6zyEoNH7wUs7USh/X2u+t5D23FPGtpu0xeDNVfI%20hL1gS9z+vO6sotESty9Xn4t5rkkQIdaaLIEJVlIMQwQCVxIhnGJFS+DZYRUPw/PXr29PN9/eXm6+%20v73cVl9G68OONDw8/LIPjOKatn5yu3ZZSXN7u7F0LHFD6Ngwyi9xI15e4nb8Xdz+3N81xIFQHjA8%20buExQRleUnk45uUBcjWxkFjs16dkJV0ACMwc/cocWOS5BPsSUKK9gIFiN0POw2O0aSOEUwWRBudj%20pIqXIEHUNxBxT/Xx0twiIogli2jbMB5RECEWBGmIUwcIBwFZ0veUDVJw/XnzT3NfH2Mqnd2Tjjko%20AwHryzN9YyGI/6YyKKjBbTrp7rcpCdLTf9fRhHShgRWEP6YxtoDmnv6NwH35lNrupuETumt/X5NR%20St231/tPlnaSIGIRH5JQsSlw22CNzj+/3Jkw0WjAW1HWoSLIXM/7jcKSgigtBcFgchFSjE/4+5SI%209XxfE7USBkuXiLvVatt7JBxtYZt/fa8JZmXxqgZz5UjXtumrOHlQFgXS/P1RHfO0FlL6JbGWPvMp%20IR7y9KdNaSv457+3b4nZEh+/psCxDgjh39dPDW8MwY40YNXoA8q9XBKHCqKIUjF7EqpUYayJmJ/r%209F3/vt4boV6fPr49/6zC633q5zoC5kyH9RPxdXx++L0jKAR/TunQmmqsro66F0wEtQ9VnWpBtrpX%20yoMjz0L5zIlTzKueGrQ7tISmaht4qKJ5zQeJ17zQ5UKogGUcg3TXFlgx3CH6enq7YinMI4hbQbFj%20sh5YObTRHnFKBONcCiXt7wWFeB9UDsowJP1YwUE746YiIN5N5ryeyfPNtU0KwM7VLhNpxoLy4f5e%20GqgXtFL7cjSlaucqNzPnIf5De/rjJmCehwoBGaL/PmbcId25BYMWuJ6sqll68OJgQUwM1jB/Cli8%20HWHLBa90LR2tHzZDf8gsoAtLoKufihItuVLEp5YHxnt6PN5et8eC0SfxT0Wjb6a89gQMHqn5BKFS%20QDndbKqP1aLALV4fm+DSD/Uq0pO2oCE1SocPvCSmCiIazTOamG3PCnrBK/2vz/18rKzMJaGhEcxW%20KyyYbSwucSoDHs/5J+eJ/D99QejQZ5ykJvUCwRi+Sk/aAull0IWJeI2eLoUpgigXwjS8J5Yj2g4h%202+IuQKx8xPTcoT6uQtV3rt3XJJhDJ5kBmn9M+rUC5bT1onaV1A5P5HyS/v/882hvyYxBl/dSQnrS%20FmhAST0u25IYI4hoMfPhk/9ugy+eYBwVPAF9mpY4VvTLw79HGZxaC1BiMB/9oSFWku7KEnOVx4T4%20B0Xe8EAe2nglBazb0sooPWkLhI+d2qq1ppv67C689fBD6EzUI8geXG9bvzlEENFi6vPYa1mOOA2x%20OCrk19ri9RGX49Pt+1xFgsZGsZmVrN17BWNYB7yjc7SJ4h/zonL+UejhlefXu6O45+lpZdBPzMGy%20Ni1xs/1rHn/ZwA4TmbgwCLDAsC/WtU3g8vM8D8IpeC1WnK/J413XFM/Oke8ljgyOBVZS/aWSIJ7j%20VMYe/wzhj0J8c1+9t7k00tOGAeFANDWh3+zi9uHK5s5Y4qb1pUCrbPIvBkOg+7v7PUH0zIAPDxEb%20NzQPY4nacu1Y2u4cgABWc2Vby6jRVtpvrQoLrsQg4GYryAru8c9QXqkD9x+LP9ITx6ERRLeLWyOI%20X6rv64NGELO1pvbOYyJStyB+t/6bEaREpCEEze8rXGOE+NJGTKcC5lWgLQgIIwwNc6/5rYxKiWzd%20a7yxxgq28cSAOF7AsTyB9MRxkCDipiJQaEr6lpyXcLEOFW3CTuCynDkGC6IPbcQrnVO84x6YK+/X%20Bnbh+1kwOR4Nwc6lPibHsSOEcwKLSNkYAa1WNWXTEYQ2HijF66PGD45Vs/TU0yAXRN7fokPNOj2W%20oQ0WxNK5gXEbDUuMFhgGvgqdu68EhPWYQGlLOUhBmAJnSiLFm7ZWe4/kCwILGY45Wpyeehrkggis%20F+qIkRNn739+bmT8vY6YToVNZdz/MVd1y/jV0dzZf6uXYQ+FrC15I2TkWT0zCT4L6NM11guzGgaF%20zZJM3gBS2GvrIXyRnTv2/Gl66mkwSBAdYWaJu//H7IhfEljOlQuiLBRxXgGShSIdzGyWMwkQR+tz%20JtfWQyPleEVcI9/GytXBXGD/xoMPfe0/8vrL6+PReSM9+TToFMSRhJsSf37ZnP1E9SlgA1x32y4E%20oaFtHf57ezShkXB6oTKhrAVSRxYXKI0sIdZP7//l+TdB7Tqi3ffihWvHmrLwSE8+DUqCaGghThPv%20utZ1T3YOhjq3ubG1ALet1TIp6H86eheWI+6kDzt5kL4WSqwrwc5nefaeGxLPjylQr9LbOEsjPf00%20mCSIBcL1xluus9ggRkynAU+CxfINXRU8rV2QFTThSlaumK7l3p1AGp/OxSmPvUWja9n1Yv46567B%20F6dQ0Onpp8EoQczP+WtT4inYtMsJh93PGfT7rA8lmnra+riCT+Ovl863hTxvF0dwKA8Bt7ItXWu8%20/o91PtXChVSCaWCvGltVk3xpttfgv68E84wIW9urIwcJogs7rk3fPS5+CvfjksDbCNa2om1G32Jb%206Hxbuq57Os7BAxJE83IKaTrj9X8E+lR79aQSTAMT9Tebak2iX2UjNEvg3DnAqBi7v80hiCgBs2xD%20lzLVgfSn0nyXAtzTojAq5G2Qwk6/sq2NCve1XktHCSFCRL+fBerNS7499+bHU3pJqQTjwegmS8MY%20eaQhJIi8xwi4jgDq6IHG2nz/Pk4QfbwO5CMtSNh5w7rr3vSfN0VixHQ6WAQB04r2xKEnggBtn19Z%2057k71UB7VUpzQDsV2qztOhbMe11Szvbsrjyzc6eYsvBIpRgPlrTxFgZr+hBI3rrA0mnXb+aEcFWZ%20X2p7wbhTEFsICHEfHx+tH2CNnxpBjDBGEOnYx4jp4YD22A+sCIKGICIUahPcfwLvfHKOwCIKayva%20pa2dFPfnCv9p/5IrSTngkUYR9DznvyQGlM3c2hMhlWQaEDItmDYL+ZDcwwSElApxju0Z29AmiE0j%201cTCjYSwakgESATjlziBhmdBuSfwTtydo5FOSfT3BKiMBcViqg2btsnaZe9/fs2dI7+u/hx8ggIY%204g6voauSSnIalAQRwj6/fDWtKuGDQBC1b00oWtkENd3XENsHR3i0dIjh8WEDe6l9sIq4gnm77P3P%204/V/+MEEugcYitZRVHdObvUpkUpyGuSCqH4H/QsTvkSYKQuyEWIjft6IdRyLe2rt996BN0KXZUdp%20trTXTjyFoUIoVMKYLGeeVx2HH9aw5jiV5jQoWUR0Ei7uFAH0oIGxerz4mzcAhB/TkIFlIA+m6cu1%20CZ/i6Ui7Tmm7yo11Qq986zzVxTolUmlOg9bBmpmgfuOO1k3h2K+3BLqBEKA087EBCYpvt0MUKG1u%20o6s+/3SERw5V/HMgleY0WFoQAaO3pnVTI6jTTsNf2vaJ5w5NOTSDbT4kgTGlirAeOMfX9AWV78vL%20aryjVKLT4BiCKCB8jKDJLY0R0/UBIUMYvdVCeSIsH+8fZ7NatD/CuIYpC49ZpCHfKgPwtj1zjUO3%20ylga0roQfw19gkAZmoekvTgS5nYdlS/8sBbMIg3aPIqNorR5FGtNibPtYq5zbMVNEkSOXLOXQpNG%20nPtIA6oR0Xw2AUzHPQWeSxoF0vmj8vAh0gxL46/l9/mj0ikOPwAJI+3EsS098aFHf494QCFPu3Qo%20YRZBZFNibae4t4vb1XZnN4CrgRCeJlxZX6N8LcJqQuIZvr7EWlbzqkppDgx8txOLWLq2dChhFkHE%20DUVzaYNhOt3Pv6uJ+dYHt5wvQRZ0DMakZwXQl+vr+l8/qN+Y/K9T3nyVeChYFP/j9kf9rx9L0gaM%20SY/lmSt/3NMc/9zdvd0kxT8ULInUGughIO2Yj8BSFso0FNQVy5tjHMU6wCavWD6sIJUHHGmYEvJ9%20S/qwZHq5JGMwJr25RbXbNQRdLkwJa6IlWDI9tFyyrUi7ZFu1bUg1myAGAoHpCEEMBFaAEMRAYAUI%20QQwEVoBVCuKYEcYxYHSL73GMhd61XAoa3BoCRvVsKdgIMBgy5hlg7MjnmFFeMDb/sXUeW9+hYHcJ%20vvkyFn30WaUgjmkkNrsdMmolQkDEscI4qjxJaEk/ZiQQ4WobXc6BkhpTHmgzpb5jlKGVv44PAfkv%20rRjGpEdBD+EhTZtAz7HC2FeecbVbGFQQgiA0XQ3FPA8Vg+nFmH2MTzoRcqgw0kBoYsJQwpMvZelq%20XGl36qg5qzGMo0URQ5gHUKYxc2/kOyZ/8h5CTwH6DK2v5gCh/5DyqBzMC3fxhPgGXlO8L3/4TXzA%20c/jqWR9ITzloZ6xpG1YjiJpIhSCsT+1rKPad8Wn6CAmzyFoBCDRE60NwK1NPeQTSIYQIWZsyofGV%20H+VS/l1WEdqIKYFo1QaEXfkC6tHFCEDpKR9l6cofKD10px4sXOiC0tMOKl8XuC6hpe696a+umnzV%20bl3w/EAd+tKTp2878WwfVPau/LuffCSIGT0ofJtGQ4C4lgtjG2zXuHrxuSd+G1Qer/E4x4qXEhA8%200lMmhI84jdYFa9DEOAJ5dN1Dntr9jtAHpRHz9AG6iDbUtQ8qK+mHKDTylvLo8nYE8vf17FtdlacH%20/G+bnKfMLOQYwg8ACytF44WxDSqPV34of55XQn8JFoY0CoVU4wK5ADm8JUOLPT79qrZ/7wFEkUvY%20p8VQAvQ9IbyIDwFLDE1ZtDyOZ7QpD4EylBqUFRc8NwfpYRiOqncfEwCv3PrSiy6kG8qYlGVo/gLp%20eBY7/HVB7QM/eKXQ9pyx6UknZQAPSUl0QRaTI6B70AX41NqA/X/rMtHeqxRELIJnRgrfRZCcSdoI%20LZAfaSRAnpAlkL9nSuJ92tszJOhasyohpWGUDkvYB+UPbTyjCdQJzStmUT3Ju02hKU+OKAApgTb6%20S3kofykGrzw9fP72jJQO6zTEPZblB9zX1Wal9F3KMG8vH89BeaELabhviLsOD+n5MhqEPnTnujCM%20ARLhcuKUgDDBWFSStAhxm3YBNI4anfR9lgrIxaQ8lK2NiQGMqDJ3lZ90vhxqFOIloRIkVACL2Ja/%20YAxTWxp/bxdII0XD/V0MDy28JevLX+0kwR5SHiDF7IWrC9CQsnuF3gb4Be+JMpGW0MVD5C1FOaQs%201FndJT2jq409hlFnZkA4gcLKYnUBRvD39UF9NUCjtml6oEYUU4qQbdA1GlHP6LKcpPfCSLxPyIHP%20v4thBOijhtd9XZDASgH1wdqgtoB96amzlBXxvvT+Os/oog/w6T9eXzX07QL5dnksOTxdKE+XMsdj%20UF0BcbXjEHRTZyH4hkGDdDExBPDEkIvUBhhR6ek/Eu/y5xFCz1wiZA6IqnQwvBrePr7TwzTA39NV%20HhqbtE0dEm36FBBpCQiWF8Y2KD3CPWZ0FNpQV9GhDaQlDW0lYeyDH3jDa+iyzsCnpx5t7QYoi2hI%20vK+9PM8xVkC8S6igt1eAQ7yvHP0UmhEUVoLkLVYbIHDVkHx5qkrbZ3m4B61HehpzyHM88bqYmPyb%20Bk1HGnXIXJLAPX2aW2Ud4mpRZtKISXw92uDz7MsfkEbWmHgXwwPSKF8Yus8CYc0kGEMsM/wjmlOu%20vvTkLcuvtF2KkHdTNU+r9H3PUddByqNtdL0L3bWYERAZTQchYeAhrgQMpkBF1b/qAsSAmAiUCDJE%20Q5H/kHTkS/mnoq1B1YgqBzvNwQBtzxJzMdrKUfeXQD4oJOgI3amD7u+CBERl6oPadIjVAcqT9Ahs%20H10ptzwE8h/yDNLDNzyLevQpEujCtircB68O4Tkgena1QxeOIog5syCUXQSB4KSHEAgVce4ZAhGE%20PMZg6BIzcIgwyqLmoMxqdNxd5d+WXspJ8PEc0tiiOda2j4lzxurKXyCN+vuUu4spSUuQ8NLOXenz%20+vIczrWB55OeeqKQiSNcQ6BnDeU5YQwP5VhcENHGEFgN2wcIp3TE5cquDZSxi3GGgkbXpDN5ShgR%20xNJ8mzQ7TKV4H8SwpJV1bANCi3WiHGqztklxICGX4iDex8CkaQQ23dfnHWk98dD6kqfSER9iOU+N%20/lpNAERGI2E5aBSIAjNAzC5LiG8OsXUvGKrFjg0x0qHwCor6t1lAoWGwlA5adVkFQHovGH1Mqfw5%20kn8fVF7S97l9Hj7/kkKj/dWNEQ9JGLvqzCAO6SiX6t3VJ1wLFhFEACHVqMDH20Capp+RCLlWIZwD%20MC31lYIi3kYjhEdMSxoxv5RVG6Cf+smkHSJYvhxt5fGgvYamV96y+n3pvXdkwlVb3S6QHqsPoNO5%20bCbdT+kJUINLGE2onoZ1eknf59pcAqCJF8YuIFCeIYnrfxu84OZKsQTKIsFW/jyrDVzXiKgEppRe%20SoP8VQ9CXxur/MqbkfOhFpf0QwdZ1oLZBFGNAOE19wJo3KEEFM6NiFMBrWA4MWsXSCea9oF0TAso%20vZi6DfJChubv+5l9ZUfJKA1x7uN/n5DLHQXeIxiKsTx3agyjfA9wGURYiIfwMYI0xJV4z4BWfcyv%20NNB3iDDCwLKwQ+mP4iNfBERuXRcYvCE9z+krD4AfJIwcSx6AF07yxNryf66++NoxiyDSeGoYaTK0%20mLRmYDxQZNAQwJBDGF4grYSrDcqTIAHoszpKT7m4h4n1oUP2XhhLUF+TqS6L11M4KtulYxZBRAAh%20XhehA+MBPX2/bSiwWH2umc+vK28pA/LDOpEWIWfaYiyoi9zgHOTJszRd9V4EUJhFEAVG6EIYD4Pc%20PQkH9JQwzAnyl4vYJYhYJa8M8H6mtnGbEHrwrLXOHS+JWQURxLcHD4MXQI0sEp+rr0T+yhf3j/9d%201ofrBCkDBuKWxtiBmUvA7IIYOAwwvIRRx7kgi+SFvAuk12S4F8bA/AhBXAGwAN7ds/72AiPOCJOs%203xD3koEY7sHL4di11C1wGEIQVwCYXHOvhCVB/mMGQlAS9Nve2+DJsRGCuAJo2gcsLYiBdSJafSVA%20GKMP9n4RghgIrAAhiIHAChCCGAisACGIgcAKEIIYCAQCgUCNMIqBQCAQCNQIoxgIBCaBFcj3N9VO%20v6xg9uHjfbU1wOvz/duXq/o66Vza21/v712bwPoRRjFwcXh4Ssr655/RW3D/9/b4dsteHbfP9Znt%20uY/XP99e/v6tz7YDQ/Hw5ertw9VmYPpt/kPW1+f5j31ejufNP2/PX7/uhKebb3Z8ue1+o5tnU/ar%2065vespP2x3e+IbhfzpfHX/bqES/fPjz+qc8GAqdBGMXA2QAjt7n/83Zz99wbvhfO5WHz8Pz2+PJv%20nfvWQGEUvZJ/2mB0vr49/KnO/n29f7u9/ti8wvbx8z9vD/UrY/tGqzZ6Kc39bbXXLHltnl+3aet8%209Ay7Z3D+/UaR19pebr6n8M2CGbw6vg1c/24GUfHt/22o7v3+9vr0ZM+mnHwmoqlDHXBMPEibG8W/%20r09v11cf3j5/qYyq8oMObXUJBJZGGMXAWYH3ldmBEQOZH+lleGP49e7JeoxsOFBKn2+3JAOWK/ib%20zd2eksYo0LP5Vu/r3Gak+K+eYPn6tqfonzEm/z6jCKCbhWSMmzjhx50ZvqIxTD1FNu/buy/Fgeom%20o9YF0lZGcWvwGFrFoNJWgDSPOA5XnxoHJBA4NsIoBi4OGEfmq1DgY9D0FDe/TMk3BicZpS8PVY/y%2071PV26OnB3Kjlhup/uu7RnN8/sOMYhv+3N81Q6a+V0icodUuqOxmtLNA79aXh7S5UQQYxm+cr+/7%209H3fAQkEjokwioFAjcYoloZPUdj1XOPT5npH+T/cfzVlXw19dhu9/etbo6dnjs3/EKMIyENQfOz2%207j6PLkzZNj4QOCbCKAYCgUAgUCOMYiAQCAQCNcIoBgKBQCBQI4xiIBAIBAI1wigGAoFAIFBjMaNo%20S63rd6zY8cK/JM0ycF7a9SvstHLu+UXXruz9MHuvzK5swZnnh0310vDVp7fN3e+Ba98CgUAgEGjH%20IkYRo/Xy8mIvRxNnybjeP/L/MXge9uJuMoaPdTp2t/BL1YHd79530q4YX388xXLvQCAQCByERYdP%20MVj3D7fWY7ReXzpHD5LNgPmmNTt2YNDoKWIgvbHDwLHZ8Ner72YkBfI0Y1n3LmU8tatGqcf49PTU%209EoJNylftr4KBAKBQMBjEaOI4cOYsbek/f/5jxkj9kNkePTbl+/N3ogaBrVrvKSceora4knGzxs6%209TQb4/n2aIb1pt6FpATOa4sqDDFlwSgHAoFAIOCx6Jyibe6bDFA+p/jvz1/NnKL1+NwelE8/t/ON%20fs9J2+UjGU/1Gm2Xj2RACWPmFP+5u7O8wygGAoFAIMeiw6drhIwiQ6iBQCAQCHi8W6MYPcVAIBAI%205IieYiAQCAQCNaKnGAgEAoFAjegpBg7C0AVOgUAgcA6InmJgEuy90sc/zVfu/eriQCAQOFcsZhR5%20n/Dl8dfbr5+/3p6S8vQ9Cn8tV6a8S6hr/lWNHLzE//zw++3n4+/iVnBtiJ7iYYDOGMOvd09v32uD%20yPuoHPnf1WaBQCCwdixiFLXrDO8Z/vnzP4vzrqLflo2X7dlpht1ubMu3dB8v+fMiP0pWe6Dqa+cC%205q96yf/D2+2v/9nL/4oP2eYteorzAGfGG8ToLQYCgUvAosOnMoAYoWYHm9/JoF19av7bfqdXX02h%20NnF2qmm2fds0L/ADepK2KUA6Tw4YydtkSGVYS8AwYwzZzQZjGD3Fw0H7yCDScyRO71HtGggEAueI%20xXqKGLnXfysFubPNm/Xsqm3dgAwhw27a+1QbgrOdm/+CBjAjWBtFbfOGUcy3g/PAKG6+fzdD+Onz%205+gpzgDaSz1E0f3+ZzWsioHMN3sPBAKBc8AyRjH15mx/0mR8MEIMiWrLNowaG32zZVtzLSlWu68e%20dqUnyabh3nhiTDFkGMzXp7oHmgxodUw9z3q/1D7c391buaKneBhol5vb1DNMvUQPGUuMYwynBgKB%20c8Oiw6drRMwpzgMbLv3xZL3wHPaFk9Rr/LT5Zcdh7kogEAicHu/WKEZPcTr8IpuuYVLSaZVqrEoN%20BALngOgpBkbDXslIvcR86LQE5pU399VcI73GQCAQWDOipxgYBXqGWnU6Zs7Qv9uIoYx+YyAQWCOi%20pxgYBYZBmxWm9bmh4F6bi0z3x6sbgUBgjYieYmAUxgydtiFe3QgEAmvFYkbRdp55+P12/3D/9vDw%20a+ddQ16pYBs3rllISpL0gNcy+Po+93QNz5GO1yss7xGLOKKnOB28aqP5wUMXzmixDnmNGYYNBAKB%20JbGIUXx9vq+2aPt+9/bvv9qKbfvOIe8p+pfy1VsgHe8tsmVbk8fml13zqLZ5q/J7fqm2edO7jn2I%20nuJ0yJDN1cOz3YlSW9PzjFc3AoHAGrD48Ol2B5qvZgT91m9VuLLeAumGbPOm/LSDjf1nI4Cebd7Y%200YYQO9pMh4Y9cUbUs58D5Ee+8epGIBA4NRYzirarDUYtGSCUnUDP8fHxselp0COkd8gcVW4UMX5f%20r74XjaI2GNc2b11GkWfSQ2Tv0y/X11am6CmOw5xDpyVoVavmK8M0BgKBU2Cx4VMMHcaHI4Ft29TD%20+FEbS7Zns15bUrRABk/36R7AkCn/MZjb3mb1DG9I+xBzitOAIaSdMIxLGiy9umFDtLy6MaBNA4FA%20YC6YUaTHxd6hx/TOhxiwNhxyb8wpToMNnR646nQoMMAYReYvCYw0xGKcQCBwDJhR3G7EffX28frK%20vnFI74t5Oxa6oKAuZa4neorjYbvS1EZqaT7QMKoMYm4c9eWVQCAQWAI7w6fM6bEQRUNWDGdiMBkO%205TWKS0D0FMeDXpqGNI8FeqQyiDybwEpV5jYDgUBgKXTOKV6i+ome4jjgINk8H0On9fzusYBTRs+U%20p2pIlXLYKzsHDKEHAoFAG1qNIq8xYDxYKXpJiJ7iODBc2QxdrsAQhXEMBAJLotUoMkyFYUTpEJph%201Pr6uSJ6iuOgoVMM0JqAcdTQqowjPctAIBA4BJ3Dpz8ff5sBub+9sdWHxO0Vi+ubs/3SQfQUx0Ev%207K919SfGkV4sZaQHGXOOgUDgEHQaRfYnxYBsfmIcr2yfUl6H4BzX2kCv8uELK1g/WY+M9wsxpPaO%20YVJa1UrXT82L9Cg0VBn3sfKVtLYCNl0r9VC0Bdx1uv/L1WfLi1dKhiB6isOhoVPC2ld9xrBqIBCY%20A51GEdiw6c9/7IhBxAjx8n3Xu4Jcs6HXWpE+//7aGC7ysn1LayNW7WJTvZT/tElGUi/iJzNZGdb2%20bd44T7nY0UbbvpXAPRhjArvaYBSjp9gPGzqtjcy5wA+rYiTDOAYCgTHoNIoolJtN6i0mQ4XhYjiV%20HU0wWkNAj473Hs3Q1cNvtpk3BtLtVKPr1V6nlVEEpb1PzQg6o2hGkt1vOrZ5e3p6MkPow7cv3+ur%20gRJwbNY+dNoF33MM4xgIBIai0ygyXIoBwfAwXErAKHEOhdkG0lgvL6Xb3P1+e3l5eXuq97PkGkOf%20N5s7W9lqX8KoDZq2h0OR8fkou3ZbvRvH/qXkQ7rqqxsp76Ts9AWOob2ZGD4dBhkVGzo9Y4Pie442%20rLryYeBAIHBa9A6f2vBmMiJVqOYJv6UeXNeCBgwfRtCMYeqlKXjlymYAnENpeWCAdc2nb4xifY50%20L4+/GmM7FGEUh8G+XJGcky7n55xAbzfvOcI352wkY1FRIDA/uodPU0A58vI2c4B+GPNcEatP+2GL%20oVKv6lyHTrvQDKumumkREf/PqZ60D86Kyn/sTRUCgUtGp1HU6lMWxxCY42M+jyHOx6f21adrRvQU%20+0HvSUbjnIdOS/DDwjKIimNo1mxeMIbWg3cG3QecV4w7dSTQjtYjToF7h7Yl6WwXo/Qc+yoK+dTX%20AoFLR29P8Vu9OpRhp0voLUZPsR8aOkUxXiIYOMV4YEhM8bue49rrjLHzhpBA+W00JwUMO718f526%20WUht2hzroPsxftznnQQfOM+zA4FLR6dRZM6OXiFzhH9f7623yBwjvUXm/M4R0VPsh4zEpQ2dluDn%20FNULw1isaVEO5bCeW23UiNObs97gwN5fG7hfeRFocz80+/Xno/HDoc8JBM4FnUaRIdLqY74f7BUI%20E8ikOHhl4lyFJHqK3VBPxBThSozCsQENzDGoe1KncA4Y7tzpzaaeHOU6FpBv63HexistgfeFTqPo%20wZATPUZem6C3OMenpMizaxOAIRh7f/QUu3HpQ6djYHN4hR7aksDw0VPjO6ZsX0d7ICengvgBwxgI%20vAcMNopjgSDrfUJeyPdzkdrFhvlKdphhGznEXu8w2jZvvLif7sVbzcEwLsO6n79UQ7m2Q04S3iGI%20nmI71DtACfL6S2CLfA5yzl6bFtBY/on2tMExe4V9wEjLKQgEToE/93dvz6kj83LzrQn8t3O3827E%200r3QJilJhFRf4EdYGTrtW2yDcbvf/GOKhBWrGDndwzV2oMEoEjBstq1bepa2eSMtRtUMXmGbN7aZ%2007Zuli7l17WjDUqH9xzZek7bvF1yTxEGern5/vac2gCGaUI692/HnrUoYg3VQbNLhK2kTIH6WXiu%20jjrXN/KATEAf6IQRO6QnBz9aXknGNEy7RqpTJhtOxjAOdD4DgUMheeSITnsyY1jpsSp8s3PouTnR%20aRRZTLNdaFMNndL7w9CxCKcPKAvSYvgao5gqyE42Goaybd6SkcILrbZ12zWK3qACzttm4clYIp7/%20vT2aUeQZ/C+JLPVgU3LrtdbhknuKGMAtA1VH/tu5Dq8KhYfzc8mKDwHCu6zosxUyE650vstp8IBC%200EnG0V7nSDzN/U9fPjVerA88x+5jSDbdR9B9a4c5A7VhPMUca2DdQK7ge8mRD5zXdBvOJx0U/iMr%20GDs58YTnrzf1fRxvtnpL15O9eL2vzvPfjh06bQo6jSI9h0+bekebZIQ+3j+aENvG3nWaLsgoesOm%20L1zQ02MvVX0Vg+va5o39Vu8fbi2OENp9iYgyptrajS3k+KwV5SsNs5agresuoaeIF2U9n5rBGiap%20GUgM48/r+JiciB3GTeera9V1MSv5kr89IzEz/316Hzh/KINSH8t/c13Mn3Ko3hKupnypbDuCVtdd%20Qy3KxzsKOX0snTNqKof+E5RfFRLvpv9Ko3x8nj4uI7qm4dGhgOaUXb3aQEDI5cjHORIkL+aYpvD3%20R9IlSZdj5P4+pfB6n8KnpNiSWcoCadBZPOf16aPFmzyP2VNE0Xz6/NkEGANHwHBRQK4NAT1DlJdH%200yV2X9Lw0FCnB+lyRUIaU4z1/yFYw5widaH+OuZxP4Sna6b4f/7TMJmUMv9hCmOW1DZ/XyslLcY0%20RnJxPC0x2n9v34wJCdAShY2j4Y1MY2DIIz3DM7o/Kq6ylXpLuSfp/+8YojpPHX3g3M75VCbVX2VV%20+QkaHhVduV7dX+eR1Yk6e6gt/NFC4jrlqUA7bfOv8035q6zb51bXVVbldw7QEPu5GvbANEiGpBfE%2015JZ8TjrRSyeyRVGD33z9rpr7Pb++3OlawoLojN3hkgZwrTXMq6qHh8beZtAuCHNc8KpV5/CWGKU%20ipG2jENc58VsGkKQ0ochMXzGYCVm6WIkhUIaDen1LaZAKNoMl8p5CDAsVZ7bfJU3ASMnTDEkee9y%20L6TnHwIZRYWGLinIo5WTQ1opj61y+da0M2XFYK4N9BLNgYpXNc4GctjEW/kRvaR08CbnKsMn3twO%20WTb3WO+O8MkNae7yvO6hd9fom5LRa9Nb7jzPQeYZFSS+lFOWntYNjJ92sqEIFIp5PBHx3HDqniJK%20bss026PiBHqEDCW0Gj6FnLlKTNZ1rQ4wtuaL+hjNevG1cJUCwnIIyF8GgiCa6D8Cew5APhBeAnXq%20ggwfR4y+lJWvt5SNaLLlne35Y9LGDGP9qsa59HLfM+CNfd7Z6hyCruO8wX82ImijT/dlPeICOgSH%20WsPrLCDjCP8///n99vyS+Pg1ha5jWzwdX14fLS/l759zqCObI9WoHZp/4yPBDLvxOSh96Z75vXPE%20KXuKMKYfVvDM6T2sHa+K0GfYuq53XasDTItBhOnC818XbGgVY5mMrHnvRd6pjOKhDskYoIZQgrYw%20Kx3DLK4bpnsSv8Az4huGOhVH52g6paQjiufcf+7FUcJQaRckM1rpiOGy4OLomuY/xyzd3vX6mjeI%20BOO9mXVWqlE3bm83NmxKgWwnm/r8ueLYPcWKGbcemXlgiQEJDD88/6zir/es0KqOxph9TFmKT7gO%20M5tyu61eLwisF9XQ+9Z54ujjHDGOBA23L917jHcY1wucKRyliid21xrkoTGGXk+UdIgP2Tkbcbqv%20X+tKhmzuHhzAAGIwlzCGQqpNO/jQLwYEwaIbTW/xPhkTVoxGT7EMGBF6SUHZ8eG3MUwvk/lQStt2%20/wFxMTJeVyycWDcwihi6tqBhWvEg51B4MpTwIkPzXJtr+gPFJA8+nKrTw48oWLtvUnuXhkB9vNYF%20e/9HxNEj9w+VQTx3Pkg1agevTFTv91Uvx2Ohh7y8v2Ys0VOURyZGRBGhkJh7bZjHMdBO3J/zIT9f%20uveQeH18frmr5oaSYgtcLnJD6Z02zpnjWy/GUC/TH025pjQlYBjZkg7DGK9qHB+7+qd65UEr0dvk%20fi/edW1A/OHh18WMNqUa9YOJdP/yPr3FIS/v47WwepXXOjCmgLzIg3cQMU68rM9CHl17SL1RXdP7%20izS6h+2Yk8pg96eAwR5qqOfqKeaGEGbkf8OIYhjPRPn/tnjXtSnpSvF0tKHT+gX08PLfH5A3LZyS%20oSQQ13/F4XH4uw2MMjBkFiMOx0HJEbcRgJIhzOS+83rftSyODqHzpDUJl4BUs/lhW7klY4jh+ehe%20zgfPL5VBlBKudrGptnKz3W1YxIMhTAJLHtrOTTDDme18wysjXdu8eWjxUFdPEebaKoj8iJJwjFiv%20FN1jmoFMVYx3XZvxHuYRNPS1xPh/4PzgF4I175ylYOfSNfUoS8AYohzFT8FR86JkCHFodvSPwkhd%20MCWO/mhez0l6ZKk5vmMj1W5+YKh0zHe0qQxf6h3WRpFeI0O0EHfH2CUCe4MpyOBiLGUU+f/tSxJe%20l86Dbd7Uq1To6iki+DBdrhz0vzKEHT3CrnNLxbuutcRNidUbUAcCyJz4vBSkhE026o0X+I+i5l7Q%20KMnUa9S5QD+g4c5mFo7uFmxzi0oPoX/ooTUyncn1Trzr2tR4fdSGHwydzzVHvQak2i2HklFkCJae%204peHf5vr2seUVz/0xQsZu4/XP+2asL3nq/UoMZL0FFHuQzC0p9gYxeQdw4g6ci5njs5417U57++6%20VoqnIyu4oFsMnQaEMYasGXqte5eSGea02OTD9nWt0wa6kTviPujcniH0YYzsHxpPgfcGGRHAKF7a%20cHmq4XLAgNEzREDU+wOaE2SukX1OPUlhDj4b9eX62rxNgR4lvTsbWk35YFxJwzmU+tBmGTKnKK+N%20svOaxPP1dusuvDVjkBLDtDHRXPGuayPjtAFMHXNAgbmAXPo5yu0wX9WjxFjyvxSQr/fSs6RXZcPL%20Sdd5ukjH7BrGWu8kXVSS45341Gsj4wzX6tWLS1xYlWr5vjBm9akNCXjG8KHEMC1MdNR41zUXf3z6%20ZUwd3nxgKTAsz0jEr+RkylA2Ct+NvOj/2o0i+oAy4uzb0cVzyPDhYO87BNu5Wq7ZAsafu863D9oI%20uyTHU2S/81pPnN6qteuFGkSQavq+MGb1KQzfMEZ+VOg7f8p4yzVbdVovob5Uxg6cHvYO48N2iK1t%20iLCas6dXuf/lFowBhoXA/fREZZA8zAil6z7oHgVzcg8AZa3KrjnW7dHqUg8jE2T4MIaUg406MH6t%20Q6CS0wHyO/jcnPEU7F1EbdZwwVMuqbbvC2N6ivaeIYwh5siPa4+3XHt+vbPhD1slWPByA4G5QG9J%20w/T3d6lH5HpJBP8VF1YzamcVjIcZs2RI2IOz6W2lIKOjhSkySlV8a2hloHTNG0kZWvJVwKiRv+WR%204lW+VfB5Kb+deEpPWZmWQM6KO8T4UJDLznjXtTniPdfNkU6GkJ7/pY8upRq/L4x9T7ExjB0MMyg+%209b6Z4zC3fXQ59RJh7kBgadBLxCiyuI75qP9QO+LJUvA82xHgZXovGCC2R5SR2jFWPl4bPW8IZRwb%20A6wtGDHQ9hUIDHX1NQj1BC3PxmhW+TP8uVM+1SE/tsX7ri8d77gODX7+eTSD+B42+Ui1fl8Y01ME%20F2UUU3gvQyCBdYFh+pvbSqlab8rzZsajvbycp08Bxe2NICH/j7HL72sNhTJVexPX+xXnxzzvwv2d%20cXeOukCv59fNfrrS/znibddTeHl5MX1xSe8idiHV+n1hUk+xhVlaGakUH5N2qXgKCJqGs2LoNHBM%202PBbUq4s1MA5K/Hn3rkOXt4JXEsBg1I6mtEijU/fdWw71xVK9/Zdc3HKymtSmtogYIj4dNKheQ+K%20+//1Ua9eEN7LKvVU8+PCXse4vXnbfP9uwV7XqInNRDhzAfTibJd1O7sPvdLB/bZben1+CCb1FHOG%20aYv3XW/7Xzq/QFweqL2bGF81CJwA8J32yNzrMSqM5Osm3nb0Yex9Pt4W2tL35efiyCZDlGYI6+3y%20dMSJ4EX55r7s3tni2X+Guhnyfk8GEaTaHxfVjja7u9QAxvPtJfzkSbKyjG83+pf+BXZzwKhtniuh%204osd+Qv+XdDL+wf3FEvxvuvZf+ZEMFIMZ+7MtbSk74x3XVM8HSVoseo0cCpoSb8p/tQraoxjzq9T%204v5/fj4/N1e869rAdBhFDJ9W60IbAvHKgah71tl9Q/MfFHf/0UeX/upFGxIFjgeYn11qMEra9Fvb%20tVXGbrsnKi/r+/+AVyToSWo3G4yn/98GPnPFs3xYpKc48D/GUIsP2CJJXxiohpVq4zjkWX1xfy4F%20DYW8l7mBwLoAz8N7UvgYAPE+5zEK8P9r4luMhA+ej5vQwv+kR5HTKzVjUpKHueJt5wbmQ1l5zYQe%20GQYoX9lJPaBP0TgW8ht0rRR35yiTnGevf98LEhWOB4wi78fJ8+A/vcPNz9/2CSOMID1AIGOnL2gI%20fEWDTcN13u+PWnqJFtj7hjXUU2Sv1CFASBsGyphnULwOMBqvQvDSvBhOwf/HgBd7jFPj7px2s4fR%20wygGTgH4DmOV8z/GAMMIf3LOjrdPdmS4nyO9SgLOIwE+fnjemO6wkOSLRSE+b0JlHD/tO5uZfOz9%20HxIv/c/PFeI4xjgB6o1Bg673KKmr0YWpjxTn/ibfnmcNitdH8rWFePUUS3uJLheJEscFPUAMYdVj%20u9rZ5m3nk1LpGgwD6EVynv9Nb7Hu8XkDOQRjF9qAHQb0jJTFSYcnR48MxhXDK8DUEmbb5qlWEFxr%20mD7FSWMvKfPcwnMGxbP/Gg6JF/YDawC8P5YPMRr0NgnWE0wyg/zIoObOJoFzXHv+w4e+Cz3OgfIz%20Kt5znc4Axv3rz0crH7pgCNB9pieSs0Ddnh75IEKtI3qeOSROXuSPQURXvFckarwvjFlog+DCvM8v%20qcdq3mbVa0S4MH42B/DyaF+ctuGPxExiWAQVwSUPwlAg8N6YysttGNgx8eB4Clp1ioI4dGePQGDN%20MLmtDaRkiTiy1EyHSD46ZGbv3Nh49h+dofJQPmR9CqifOdNJ3yDP6JmhjntrPAU55maoR+isS0Oi%20xvvCkJ4inhvMC4MQMIoM8RKXsTLGTgwJc8r4zQ3y1TN5Fj1Qz8QNU/cwPQLD0Kmt+kvlDQTeG5Al%20lL1kiZ7jzkiMk5fi/7FxFzCGyB3yhzxPNYY50DkysjjlLFZsnjuyvNCDso3puV4qEkXeF4b2FGEL%20enswMu8JYRQRplN4UPTsbJy/NsZ4dM1cpxi7jfFTkIdKLxblEAi8VyBLNkSY5AgjUMnSTTKQmdx0%20yNPQdM1wZC23S8keOskMvvUcX21u1Zejr7w42zacm8por368cySqvC+MnVOE4WDs/NWQUwEvE+Os%20oRMWFvR5vDC90sfAaSBQoZGlZAwwChitRpZ6DEnXNfIgL5tOqQ2vX+y3FKw+tXHECcZx7jT2KeAQ%20iAbhMFdIlHlfGDOnuGYM9nhTUDqOgUBgF1rAgowQMCgYmM65/MK5xhjW+ZxK3krGcafMddAIEulC%20N2yRqPO+MLaneA7wQoDHy4bfEmjzBLmWhJR0gUCgHciIDAXzdMzFI0O5QcmNoclgkr1Pm19mYNaw%20mI0y4TDLQHvjSNzqeULjvVYkCq0LTBb/+P7p7fOXauPqtmGHl8dfthEA6cY06qX0FEswj5dVaYnR%20EQaYnqPCKeZDA4FzBb0+Myp1j4t3IWVUcDwxOkxNsAEBadBXa1zZ7euBrsTQa7V8LLzbx6qMYrWL%20TTXch4JnC7dP3+92zCLnnzbX9n4iu9jg8Wh7uCHgm26X1lPMISEohRCCQGAcNFWB/Mjh9AGDuXaH%20k/KpZ0iZtZMQgbpFX3GL1RhF6+W43WlA/h9oqzi2h6Mhue/26qr5X4J9P/Dz57dPH1N+ySAq8P9i%20Q6ovAsDQKYzPi8LX19fltBEiROgN7IKFLNHLklzpyD7NpXvWEuhEIP+U1Qd0xKXrBT4cwWYoQ7Eq%20o+h7gGzZ5o2fYEaQ/VO1tdvbY9OjbAOeHoaRAIHUU2RLNc5xnCMwLCGDy3Zyc+at8DHVlfwZBi5d%201zObZ6deIytU8+t5nHB7W/XUMaht6fJ7uq7l5zV0/SE5MW1p8rgPfWkoN/n/uP2xcz5PO/VZ8Az5%20M/Sua/56Hu+75s9r+0FCW5pS3IeuNCg+8qaN+/Lqu56fJw5NyF9yVUqjuA9D0njaIGNt6Q4J8CT5%20w6N9ZWW0RUblKcV1re2+Em3mDPA75Uc35GXQ/53yJZ2AMfdlV/pSwLCINjrn7zk0Lt5EN0+5vyu+%201Tls8zesP7yq4VOMl9/CzX8lwwxmOseWbqRj3lHpMIhDX5n49fOXKU8YaW5QLvO6Uv5jPJMxQMBk%20tOaGveCf8kZxLgGMM/kvNXSNUJE/wrAEEDDy5zg3eD9MtIGP5oZoA/8vgSVpgyyR95ckW0vQBkB3%20nrHEe3oYdfJeQucAdAH5L7VOQrRBfpcA+ob8l+DNKbRZlVEMBAKBQOCUCKMYCAQCgUCNMIqBQCAQ%20CNQIoxgIBAKBQI0wihcOFj4stTghMAyXtMkyvLTUYp1jYalFcIEy4JklFmAthTCKA8CLr6xgYmny%20OQFmZMUeK3Q5LvmCMYqS5yy18nNpYLgo/9wr+FDAWiXNsnn4aAnQtigenrOE0VL+yMBSCo6Vgku0%20gWArfFP5WU25hGFciocE8RIric8Jpj/r1zqWoo2gV+4OcUTDKA4EBgZiH/I6AXnAFFJa/BezEFCY%20hworRikvJ+98yjhynucuATHknIZRip5yE4xOiWZL1EHvw829dN7yTQbxqn4Xbm6jBc/AO0abhYwu%2073jpfTKeMSf9UZrIBXkTluhZy2ARDpHhPkj+ljJcyv8Q42J6J7WhXuvacdxq+hzavpIlTwfjU2cc%20lxq/kixM5aMwigVATG+sUGY0spgH5TAV6lEpH/IVpBh49qEf+nx42D5HzA+jS7Ed2nOERlLyBMrO%20uTk8NYHykhdCSn7EoRfvS419hhd87vNKnsAzyFfC7NtlCqA5NFHZBfWGmjDipWIPaAMvEaTAvNI5%20VCmTp7VlKh9KxjtyohvHQ3gIWpAv5RYkA3O8k0jeODgEPcP4qObbQ9/HhUe8niDOORmuQ50r6OPz%205+V86iQeOiR/OZsEnqF3EKE5PMt52vfQNvDPURug27QJCe2N0z4V0EP5E2hT8hePTil/GEUHGg1G%20g5i8yC5AWPZM9QxKYx4C35jEBZqQvP25Mcg9Ve31SkCYAPWZmj9Cj9BAJ6/MyVsKTWGM0RK4h7zE%20zDKABOokRQTTTwFCQ17k4ctH28ugK0wxjJT7w4erhj+afJNx8UoY2k01KCgUyg+dKKPqI5qhFDBk%20nofHQLypHj+KDQeIuohmh/CQZIz7eYbkyrcH9BMPj4V4RkZDz/PtybOm5k+ZxeuiOSBuRsA5izin%20Y0HZxKeeJuSvuijwvEPgjZb0A+BZyLk/NxTiDfJE/wDVB9nwxlE8NgaiM+XLZVQbkKhOhLEIo+gA%20seVhQNg2D0YNPFQpwNjyvvL7xDxj8muDV+o5M0t5TlH0QMLD/TC1noNyyHs6uk6dhwIacQ91EFNz%209D1m6kS6KT0r7vX3qQ2l7HOoDPDEGPAMBJ97rQ5J4dOuoslU+guUR/lSB44YV7WPV6JTAa1Ufk8f%202pPnHQoN5avMalfih9IHyDGUzClP/T8Ucjr0jDaoNzSWh0gvR6Erf9XHy0gXoLPKTfC8UnKep8Dr%20UEIuW2N1Zw7PM55PyTeH+EDO0VC8a6NoTFIznwgNaNi2OTh5oUMhZZg3DEzBs5V3STEPAfkg9J7B%20xXjkPzXfHDAjz6G8opXiBPWMAIZtaE9O9CHkCkDeOIJ8SD0op/KiXL6HJlr58kJTjMFQSDl5GgCe%204w3kEK/Y8xqg3vAOeUu5k69XborTRkNAPqIB+av8yotzXM97JSXFU4KvA3GexzMon66pPfRMjjn9%202iA5Bcqf9oLfRQPq4GVbz8npOwRSxAriRf+MvNdp8p2eNwSkVd7kJ1n2+UMb76RXCn84j8pAiIcE%20tY0whT7cIz0k2nBOxtFkzs4eDuhM+6s+PEdxgtez1GsoT3m8W6OoXhWevbxUBW8cNdY+FmII8pbQ%20+wajsWD4KUwIJEjkidCiFPJnoMSGKrIcoo8CzwNSlOY0ZEOCY0B+Xrkx7JE/SxhCIwmjIEHJhxBl%20AA4VVNrVOyJ+MdMUQQQVH1btCP2tjRONoRNBfOSV2FhAS19O8hS9kQXOTa0DeXtFKLmiF0J7iPaH%208L3l6XidPMXz8IDq5uXgEFBWGTeUPnmrDmp/nusdrTGgvOQFvAzk+ef8PQTQWPlxv+Jevqx+9fOn%20wPRBag90kHSDf4Z4IpfpoRDPKEhneFngKGdoDrwro+gFEYZDCUh5EhcTwSReYY+BNybkLcCUfHpG%20+ece21B4rwhm8xBTTp1LApRL+QjQQs9U3lOE1MN7357Wj0+Vsc/r1gXKgpBAGykSYEalfoaE0oa+%20Ev15/tBhpxJUfpwR/0wNQ/GMqTQiPzk5KE0PPRc6HQJvxKX0BSmcqUCOlDfB04c455CTQ6B8SnlJ%20UXp5HwPfbio7zxBPmoOS2hfHAb0xFr5c4n1kzudvPd/UDp52Y+CNic/Dyl63r2RmCvxCPsruoWdP%20LTv0QQ9Bc8//3ikR3Q7VQyW8G6PojYn3KjyhCVMMCo1II4nZOcLg5AeDeCGYCvIXIwCv8BFQMfrU%20XgrMxf3eKBL8M4kPVWak9Qyr8ub3txnHKTBFWRsT34P1bQ+tpggrbVgqp5+LUZhibCmT2hCegXa+%20Pj7QRmNB+bkP/qB9RQPPqwSuTfHqMbLqZYrG5O2No8JUHqVNlQc0Ko3yEMh/qrL0cuV1AXzrn7F0%20/lNGqKA3vMkRUMZD9YKH8hfvAK8/eZae53XsUJC/2hOZ9fykOgFkLjfEc+KijSJMAWE9QWlUeeEQ%2091CYQUrBe2ZSmjxXCmeqRybGgMk8g2u4xgvZlN4DZdQzCDsM7xS+P98HDcNBB+otBWIMX9NeTM01%205e/b6RCUnjMVllfKB9pDa6+81M5zgPygBbQTL7FQAwOr+kztHUID8qP80Ng7ImobznN9KmhvGWs9%20j8A3+6gTxnFqW1B/8oYuAAMsWSBfuIY0Qx22HNRbeQterg6hC6Bs0Mdj7vzJBz3UyHLiF7WtRkc4%20T9qxgDek50wP1Xl5x/NQ59aeUbcp+fvhaDlDnJ9LR3ThIo0iDQ8B8cTkqcL0IqgUMY0wdc4QmPDX%2075nBjATP7HMpZMqIUqBOlF1MyfHlf1Wd9NwpHpoggYIuhwwtevg8JaSUWe3CUefnhtGvNo5T6aLy%20e8UFH3FOYWr5oYnaksB/Dz17qENFfUsKSfl7hUI6zh3Co974EcSfgnoRhxhD7jdHJMkZcWgihUl9%20cDo5dwi80fB50ebWRilMUcYaoYDW/r08gfPK/xAZIE/yB+g56O2NlJyVqTDdUhtZ8uYZxJU/zxd9%205EhPBfmUdPYxcVFGkYaCuWEy7zVCWAisRiRM6bmRv/LxjKDegzdec0IKjOdI0FAYS8Ab+LmQD60d%20k9FxjOy5iSeGQIrYG0GVnaD2R3D9tTFOhOdFr+ApI+fIE5qNhXhDQXWwvGul78PUnlVbr6Bp41SP%20Q5wqr3B9u7UZr7Fomw/juVLIBEaUpvCqeIiye2fMyl+3sQLPHAsZU+735YevoA95ynjNCbU7RzOU%20Kb6UJEN3HB5fv2Ph4nqKMIQY5hDBKUFMrAbjP0f+wyQwoReCOYFAkfehXt8pIYML3eYW2DkhQ0rw%208z4C9UBYxWdTIMVJ8IIPL01x2AQMnZ9780ZrTngZoE2lHDHmh/Cod/bMGax7+j5Pnj0F0JV8pBdM%20V9RG1g8FzgFr37rscyp2ykyeinsnAbpQP2TLO3VzgmdSn6XyXwPOyijS6DQ+DQOqHlTFeArMYYCc%20YaYi9+y8MveKYSnlc2lQbwa6rgVtThQKRu3ujSO8NVQpkFY8Cu8oPyn56np1bspQPvdTbuXhy+WN%20O2Gqw6Zy+/Krl+llwBuuMVAPhDxRuHqGDGQl54c7uZ5O0E1QD476DTG4ornS5j108lL+1EFrGKbS%20n+dIlyn4Xj7Pqq7vroQOTMNZGkWYgjF0mM0bIwmXN1xToWEUniEgPKW5gcD5AV6Cd6TYGMaU4oF/%20uEYbj2lnr2gFlBd5oqyIS2HyDK/YpsB6IynvvCeCkp7L6ZBhxdgSiM89TUCPirxk/MhbdfNGnh76%20GKi85O1739Ih0AiZHgt4Ro6A9IRve+V/aA/R86SG64E3tHMsFgzs4iyHT/0cFczhvSOdmwMmpPUE%20v/eCESQvZIHzgZQtCrGNh1BmXPMO1xCQVxUqhSWDy7P4jyLFyHhDeQjIX8/0xkP10vPHQs6leq7q%20vVEPnoMs8H9qz4c8cAooJ8aEckr5cxR9pjq3amM5HaIHQXKrIfBpFKrgjSO0kWFEP3CO584BGXeC%20b2fqOZZHA/04C6NIw0uxEOSB4Ul5hkdID1U0JciDJSyRf+B4QNHK60YBwzOag8M4HvJSvJSXFHw+%20nAgfoZSnGCsUred1niGFSJ46T5hqrDzUA/I9KZS+enFTIDnS/J3owFF1GUsb0UT3A/IQDdAbiist%20tJvSBtBZbYvjo/YlLz+yxPkpPdA+eOM4pfyBYViVUUTYpKgEMQLXtFADBoQpvCCEsQqMAcYRhQnf%200KOYOpSJoYBfuT/34lGQ8K4U6VQelQx4I8szOTe1N+VhxqoeESFQF8pq5Z5p1AWoHsiwRzUlcdhz%20oAN5U2acZXQFPV3VifOEIZDx9vPI6i0DdA+8Qz2Iq0dNPPTQ+WNVRlEMDFMyLAGDEXSecwJMOYdC%20CLxPoMBkzPSu5xhwP0YKvqQH4XsROV+S9hDoObkxGaPoS0C2kDU/HwY4D10kd95JHQPKDS0otxwG%208pazoEAdDqWRwLMOyZOFerrf2jTpGejje+O+Hfg/1aEKrBOrMoownxgPZvRDEPKM7VpiWO+VBwLH%20hHfUcqMkPp2bP3kmMqHnEjSNMBbq9aDMvVzlRncqJMcqnwwKz5rL+HWBJzTGMdFsLLwBZFRKC3z4%209c4Cbe9HqwKXgdXOKUpwc+MYCJwCLO5CAWLspCTNOGa9HoIf5lwbZLDy3o3v9Q4FdMAwcJ83qJwX%20LaCP6CGZPoZhBN74T4WMK6NUUzZUCJwfVmsUBS2CCI8scAqgCFH8OGcYDPWsOFcyjmscSsuHSDW3%20R8BwSPFP7SmSd8k4+l4VgaHUYxlEoPaZAxWNyh+kDlwWVm8UA4FTQj0rjCIOGkcUu4yjV5I2xJmM%20w1qg3p8+WUag3AL1KM0pDoWGGTVMSl4l4xgInBPCKAYCDhgIFDq9Go1OMHyvxSEcpfi9gVkTZAwJ%20fjgUo616zPHStxyDvHeM4wCNwjAGzhFhFAOBGqbMUwAYR5Q+yh2lf8xhvzngN7hgsYg2HgdTe4Y5%20GJ70vUMF0TAQOEeEUQwEaqDMvXKnx4UxJK4hwnOEjONae7aBwJoQRjEQKEBDgDKOgUDgfSCMYiAQ%20CAQCNcIoBgKBQCBQI4xiIBAIBAI1wigGAoFAIFAjjGIgEAgEAoa3t/8D2o8PMBxi8xYAAAAASUVO%20RK5CYII=" height="266" width="453" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 2.&nbsp; </span><span class="textfig">Relationship between rainfall and ETo during the period under study.</span></div>
        <p> <span class="tooltip"><a href="#f2">Figure 2</a></span> shows the 
          rainfalls/ETo balance during the period under study in the area of ​​ 
          IAgric Experimental Station. It can be seen that, despite reaching a 
          total of 1938.1 mm of rainfall from the planting date (February 2020 to 
          May 2021), there are two strong periods of negative moisture balance in 
          the months from February to May, one at the initial stage of the crop 
          establishment, and another one, from November to May at the end of the 
          period of observations, where the crop was already fully established. 
          This strong rainfall deficit indicates the need for irrigation in these 
          conditions.</p>
      </article>
      <article class="section"><a id="id0x1d53080"><!-- named anchor --></a>
        <h4>Irrigation and Soil Moisture</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Despite,
          the higher amount of rainfall in the months from May to October, due to
          the unequal distribution throughout the month, irrigation had to be 
          applied since in occasions the tensiometer reading indicated the need 
          for irrigation. <span class="tooltip"><a href="#t5">Table 5</a></span> shows the distribution of irrigation throughout the period studied, as well as the monthly average irrigation intervals.</p>
        <p>As it can be seen in <span class="tooltip"><a href="#t5">Table 5</a></span>, the average interval was 8 days with a partial irrigation rate of 145 m3 ha<sup>-1</sup>.
          It is noteworthy that during the first month of establishment, before 
          the installation of the tensiometers, the irrigation interval was 
          applied with a frequency of twice a week followed the recommendation of 
          the standards for avocado cultivation from <span class="tooltip"><a href="#B14">IIFT-Cuba (2011)</a><span class="tooltip-content">IIFT-CUBA: <i>Instructivo Técnico del Cultivo de Aguacate</i>,
          Ed. Instituto de Investigaciones de Fruticultura Tropical IIFT, La 
          Habana, Cuba, 40 p., Biblioteca ACTAF, 1ra edición 40 pp, 2011.</span></span>, that recommends irrigation applications during the first month of transplantation, twice a week.</p>
        <div class="table" id="t5"><span class="labelfig">TABLE 5.&nbsp; </span><span class="textfig">Average net irrigation rate, 
          average interval, total number of irrigations and amount of water 
          applied as irrigation (mm) in each month of the experimental period</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="left">Month </th>
                    <th align="center">Average irrigation rate (m<sup>3</sup> ha<sup>-1</sup>)</th>
                    <th align="center">Average irrigation interval (days)</th>
                    <th align="center">Total numbers of irrigation by months</th>
                    <th align="center">Total monthly water applied by irrigation </th>
                    <th align="center">Total monthly rainfall (mm)</th>
                    <th align="center">Total monthly ETo (mm)</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="left">February</td>
                    <td align="center">251.5</td>
                    <td align="center">2</td>
                    <td align="center">6</td>
                    <td align="center">176.0</td>
                    <td align="center">31.9</td>
                    <td align="center">98.3</td>
                  </tr>
                  <tr>
                    <td align="left">March</td>
                    <td align="center">271.6</td>
                    <td align="center">7</td>
                    <td align="center">4</td>
                    <td align="center">108.6</td>
                    <td align="center">48.1</td>
                    <td align="center">132.3</td>
                  </tr>
                  <tr>
                    <td align="left">April</td>
                    <td align="center">167.7</td>
                    <td align="center">5</td>
                    <td align="center">6</td>
                    <td align="center">118.2</td>
                    <td align="center">5.8</td>
                    <td align="center">147.5</td>
                  </tr>
                  <tr>
                    <td align="left">May</td>
                    <td align="center">162.8</td>
                    <td align="center">16</td>
                    <td align="center">4</td>
                    <td align="center">65.1</td>
                    <td align="center">310</td>
                    <td align="center">140.7</td>
                  </tr>
                  <tr>
                    <td align="left">June</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">234.3</td>
                    <td align="center">139.7</td>
                  </tr>
                  <tr>
                    <td align="left">July</td>
                    <td align="center">250.0</td>
                    <td align="center"></td>
                    <td align="center">1</td>
                    <td align="center">25.0</td>
                    <td align="center">181</td>
                    <td align="center">145.7</td>
                  </tr>
                  <tr>
                    <td align="left">August</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">138.3</td>
                    <td align="center">144.0</td>
                  </tr>
                  <tr>
                    <td align="left">September</td>
                    <td align="center">105.9</td>
                    <td align="center">25</td>
                    <td align="center">3</td>
                    <td align="center">31.8</td>
                    <td align="center">180.5</td>
                    <td align="center">127.3</td>
                  </tr>
                  <tr>
                    <td align="left">October</td>
                    <td align="center">192.7</td>
                    <td align="center">18</td>
                    <td align="center">2</td>
                    <td align="center">38.5</td>
                    <td align="center">175.2</td>
                    <td align="center">107.1</td>
                  </tr>
                  <tr>
                    <td align="left">November</td>
                    <td align="center">189.1</td>
                    <td align="center">6</td>
                    <td align="center">2</td>
                    <td align="center">37.0</td>
                    <td align="center">50.4</td>
                    <td align="center">85.4</td>
                  </tr>
                  <tr>
                    <td align="left">December</td>
                    <td align="center">169.8</td>
                    <td align="center">8</td>
                    <td align="center">6</td>
                    <td align="center">66.1</td>
                    <td align="center">43.5</td>
                    <td align="center">74.7</td>
                  </tr>
                  <tr>
                    <td align="left">January</td>
                    <td align="center">84.6</td>
                    <td align="center">7</td>
                    <td align="center">4</td>
                    <td align="center">33.9</td>
                    <td align="center">2.7</td>
                    <td align="center">86.4</td>
                  </tr>
                  <tr>
                    <td align="left">February</td>
                    <td align="center">87.7</td>
                    <td align="center">8</td>
                    <td align="center">3</td>
                    <td align="center">26.3</td>
                    <td align="center">60.9</td>
                    <td align="center">93.7</td>
                  </tr>
                  <tr>
                    <td align="left">March</td>
                    <td align="center">119.1</td>
                    <td align="center">5</td>
                    <td align="center">7</td>
                    <td align="center">83.4</td>
                    <td align="center">4.3</td>
                    <td align="center">128.1</td>
                  </tr>
                  <tr>
                    <td align="left">April</td>
                    <td align="center">119.8</td>
                    <td align="center">5</td>
                    <td align="center">6</td>
                    <td align="center">71.9</td>
                    <td align="center">129.6</td>
                    <td align="center">143.5</td>
                  </tr>
                  <tr>
                    <td align="left">May</td>
                    <td align="center">148.5</td>
                    <td align="center">8</td>
                    <td align="center">4</td>
                    <td align="center">59.4</td>
                    <td align="center">129.6</td>
                    <td align="center">152.0</td>
                  </tr>
                  <tr>
                    <td align="left">Total</td>
                    <td align="center">145</td>
                    <td align="center">8</td>
                    <td align="center">58</td>
                    <td align="center">941.2</td>
                    <td align="left">1726.1</td>
                    <td align="left">1946.4</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p> <span class="tooltip"><a href="#f3">Figure 3</a></span> shows the behavior of soil moisture tension for the period studied and the influence of irrigation and rainfall on it.</p>
        <p>On the right side of <span class="tooltip"><a href="#f3">Figure 3</a></span>,
          the soil moisture tension for depths of 0-15, 15-30 and 30-45 cm can be
          observed, while on the left side, depths of 45-60 cm and 60-90are 
          shown. </p>
        <p>As the figure indicates, the tensions at depths of 45-60 
          cm (yellow line) and 60-90 cm (blue line) are maintained throughout the 
          study period, within 10 cb and 20 cb, respectively, indicating its 
          little or no contribution to water consumption by the crop, which led to
          these depths not being taken into account when performing the moisture 
          balance. Similarly, on the right side, it can be noted that the depth of
          30 and 45 cm shows little variation throughout the period and remains 
          within the range of 20 cbar, also indicating its little contribution to 
          the crop's water consumption.</p>
        <div id="f3" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 652.488" viewBox="0 0 500 652.488" height="652.488px" width="500px" y="0px" x="0px"  version="1.0">
              <image transform="matrix(0.8026 0 0 0.8026 0 0)" 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7+8UlPk3%20HRJZrgny6fOnIODdv4I4zo0sZjOTs75fqSVu77xDEK7s5JntAGIFax15u/kuNw8hSLSHcM9C2PU7%20E87He9jGca+5M/xBvNEahioC+NqFGZA3lzvhjo4AZWjSsz0dk7kJRCdBJnsF2trBqXm7a8yH1fBH%20Mk4nYj6Y6GjBHXbCrIwbQaGdcL3ZhxFiymi9JtpCEwWgJXC7+zxDEwvIO4GRAzginO4K0G/eF/z9%20rzWvs4Trtb4c0gl35sZTLTTvLcb8bp2F0K6t5lmXtun2KoOFG4hGb87mQN9V0CmUCKaLE5hSYuKT%20SlgfKp4jXDuNBHLlRVNdmtUxWkKcRV7hb9HbmS75S6a7MyGFiBCOLRUiHJ0RJaKjYvi43fDTIuzF%20qdlX72CJE06QOjIy9FYsNPfc9gy9pZ6lrowMaGUu49ge4fK0lXpkOC1PYEJMEASNe5fysSUInP1n%20gmkaXoTLE7Yrwh2BZtbKrBmoGQVy1ubhhCvcJ3xMvZymupVWblYCK1kQLhMqP/fACZ668HMh4Qi4%20J9xHYDbkWmSOY/zov4kzRbB1JW0B8TLn5BOMI/SIOyRcjy/YH9fTz8DejPG15+3ZhENPrTT02yNc%2071adHnqnpEcQxzEZIJzkuL4AB89JOJCbKmkxXZ+XCGcJZ5K0PEGINROMhMhO5xBBEM6jRWhN1ei5%20dWdNwZ/LNEw2FIpfwi1hy9YFPcuePLR3t2GXmyqEu//pp4XjyPPbd9F8j5rqnh6nzqnFYa/6tTDK%20MPYjt6+Nb4Jwf0VsCOc13DaVbuvf2mEj275rwDX/Jo2/Gv4SHMe0VJZN2iLBxzKQrbofSVPiQLJO%2042ZUIs46UIFMVb377adltoMw2pOnsbFmaKR854oHG8IhqIloEdwm7NHk9a7Mjd6ZvWWmd+ROBzN6%20J4N5giBD8q4n9+BgRhGtPdgLB2Tf6zTacORT2BAOnSmfwrNgriTmEQPRMCDXVLrWDHwml0UeKwSK%205sP7iIf49B2Idt+Z1Jtrx8C3BjrrHjaEY1DMdDgqATMReYISNwgi4I8L4iGkxoqcW9CCDeCdGWI1%20HWaT80UBDPqz/2gWcxhxp2Zg2gmFFU+lSutjy4EZXRlHwnAAQX36qAhyTUVT+BVr01TcwNaf/eQM%20xIgC2KDa4tCUEeGQWSxQu3+z43kPyk8ujJ/yKQQCDAWjVYSfPO3FmgiQf/yOiN5iNFJywi0blAuB%20RiAznCdQTcVvIqABAiF0STDXeC5kBoUIoq7jyeNJAeIRJ/lQ015+Lf5MLAHxAfCXm18OT2X6qp7y%20WOhA3kgvzy8KTjj1UjPIxFCmgm8CTrC0VKjMtrMqErigx3Hff/fdao6/RZ5SovAQv22aYFRhGasK%20LgQVcnPedA7eq5UZhyP0MtLOmOSpeDVRHcfUwREWuoUedx0hEy5wPg4hV6LAUuYenHDSXTLnjNBr%20Di2y/BBXqmAKnzcnt4QTp2lnksbIVC49Oe+oPZyHxc7di1s2LJj7GLj44ZnfbJZxsvlBNsufmxIP%20diAvqDvhFPFzYGbisyUcMpfLRntcJO74yLFPk0U6/glY0OZdM7z4zeoSBUeeQQwhEwPkGRN1dL2b%20FZ1wLEjn20mP0E7HgFEv1cqd3opaJhzHmQCau3NeEdTqxemRUVlyr67nXpNfzsY6N/Xz2INmXrSH%20Bmxk3JkIQc9/K+f2oO9/Cb0CxxHyPuCS2UtWWo6axd6uduCEs2pdUfMId+XCpowqy/rIH8Vo5aQI%20h0zrnbkQcpNR57CRy1Kp9FtQfcWTmu+2ygJrwm19FcLBBesmtLdOIMJlTtl+LWSdGO4jRbfHcUfY%209qpb7MWaPwXIiKhFu12/xUK4Fv2Z1EhgjnBrMCTLhMuyL8ezUg0argmE+wzh9pAJ11NHpgnX7knb%20m4KmqwY5wd/K+uUIELZXs+C5OG4WsxyXfa04LjvsEa7lOP7PcNyIQM6JXe4aY0y4fhp76BFusnMg%20ufMJPjf2OoqvjaGMe8U+np1wfU4Ou1YX683FhRxdx9ET5i+NZyLc7Qv2rYmS2xOuFfKTQj+GbMFd%20DKHonHQ06bnG0ddgQzjGh2SUX5pO3o+bQc/K7V3M5S2/VlgZ3t28iy+K8Kt34pWhRz1URxLxs8/l%20uVc52JkRp/K/jm/bWMx00lh8deIfclwbdca62axdeWv9b9Ar6CWweCA+spLJASoAzkVV4RdCMbG6%20lon7ufMwZgiD8Wd3WYdzwh0VdH6gbE0sjSfzARLAHJxq/Z6pnULA9bTNODcqzNporeOsIe34JcW+%20n2oYy+cZ6YXjsPQmYxGxMsUUsgJhR+EoNAVuM6tZYRZ5ud2BuPDDXFzcRx7+mVJiMoBnFoeZylIc%20oB0vt+iRtHeA+CUw7hyssALLgGQb4rks65yAaRc0NHevbanOYQWME2OsWicZp1DytJxPsHcOdmj1%20TQdDMvzAiPnBsKVfU/e9Sth+aHuMIeH8NM2fdQcmwxKeISK/EEaLyyxY6244MuRXopl/zj7g5lxW%203PTBizh7YIQrBBR6BQK+d5jfQjRNTWlo1CPaCBCI0zLstFyfqKkgHfyJmOowhYVwbNRr5+S0Hino%20i7n8jr6e28NocN8CQb8HycdAPItwIbMsrbvxJ98FQkIw7bQUNwIR7AjjplqwN3gXBx6BjGq1q8WW%20FGvQoUjdyaC3pMB7g/E94gFxby/dFi6LyzNwwoVVWMciScUe4SBG/8TfFu3ag5C3P6iTyFhf6GI5%20XQ3TnlZbaHvh97B3ArEFKg76qFJYOI7z8CijECpPKR1NF50S7h3korJty5E6pqoK1R1FapYAdzW5%209nYawFWUQOloL0x7aG8WWgvZNFUIlYl1tNW+d3TnlkCRZe8a8re3QENTXTeiORydb9CXzXVIBPmb%20D9j9n5KUTgUh1oTb57hbEq6naOeztLkpqkCScRR01VSdK8cE7XHnEfJS4cJxKJ8kA4ed4Tht2doj%204Lo3HKP/3ZyqIGfC8IwZdQ5H+W7HxzOdXMa2qW44bj8Dkkt7hKPDaTudS9CrgNF1aEcQ4XoTDD07%20xETu2RfCcWkKXAfRzjRVrafuEQaizhAuK5hb1M4hY08d2cMe4XRwbg+dzuFcU9XQao8wyJ95jtsW%20xPNkta2pqGwYq/bsjwzTYvk3GzqO/B5Y56sQrliaQN1y3EFTLYrtXlM9R7gxtiQ9x3Ha/QT2OA5i%20Zqw6nYKFcNQo8iqEbqW2j1ET9Vsj9xymNWSO+bKemwxoRwctLm2q7//3b//NMykiWG93QUu4HjZN%209VvGlmwtjn1cjnXc3xThmG2hg0Dh/fm3mMIHsvuWsCFcXMq0lms0JTKvPXQ0Z+1fyyvqNDUG5Sit%20/gWOEq4WPGotZktiVpU7mIhvdGmMwA2CeQ8fMTDHR5oMFyFynd2JdBhbcmMNU16sdaBg67ZrxBL5%20ohw0W/KrPPBOvNwHQLzLUDDhm2uqDJ/4E4LE9f0QaRwLToQ0FN9NHKCVrxvCSVAL1ARTOESmIZFP%206fg0d41svW4A+lmO81QVR3uKZwuuTxK8FNaEM+Is8/6F6iqYs3ma4mkH3DS3PFMiQuaZDEDv2xKZ%20eb1el38G+l5DRjttxM73Vgxdio6Mi53W7YC7nQ3ubYpuv+EA0Zmvy1yM3sdog3RCeTb54nEH4fKU%201gh86AKi1I9iRFh9goAJTtycCxs7ZHAP+iy8JjdBe5tXVmc8ZYQgSVNA6TVwAWsODH5xw76dLkfI%20o/OwfoAc4vxXnpiMsw1RKLgRN/zlo0Oym8faL8TJBeRCqfZTBHkqnFkVn1o3wism+e+FfXj8Lm4D%20a1rOQjhBhFumuj1AfIW8rh0EQTNwi4upwg8TiMSxnKwpRCd+FnM4PCfoVpoZtM1vuz4QV5vFY+Q9%20g8pf3A2+cF3ujAO4wX3YC701CCecZjXpemlCEEGrUdfCubIz28qXkUaQnK0VdYx8InEOEbeuOGtx%20NNHphNNxIZDPqt4KvWNM7ZHHfP6h3arfI19bMHSvs8cOMs6W2wnHKhJAIcwD4dtiXXxXcRLUNHJH%204j1tI1sE+YNYNPXAlsSZmL0KEHqfM2j3Nef7U5xweeY1Tw/fEkf62ngpL+Rfb5aGM2gUOB8+bu8s%20AYTf+8505l7Ew6JWDSoNOOEEZBwGtoXzvJc1eXOtIR6WB6kU4uadpsl79ceiiyFldnQlrmY2ADsF%20WllIvFpsAXBkntbyzsjS0Zmv1ddGLK4c/0i/XBEOPBfHtXpgi6UXvxEgpj7jJ2hczdwhvbuaZ49L%20hdGVQyvC+YAZtcO4Ac4gcrhDBvvVe+Ge9pk5ssW+hFl+Cydj8KdwZw7hXYpLdzZlDhTWHAf7WrPZ%20YKdGMpYTd53DFbr7KCP7O5KBt8Do4izprkfIBFwRjuGIetUeizJD0J7AEfuDPcLpYifOxgrZ3+xY%20tddJiCCjr34Iexx3VpsYyrj+mG5NODK8SzjjVJFDHJfDV8KZQJ4knPKVfS+EK50JldDGxh6U1dS5%20dYILLJ+ZcC1zgDa+FeHabV5fA8qgF72IiDbT3wI2HPe1wYwtHMMMyv++/6/LXDotprS+JQJ+c4T7%20q+CAcHGbfjzFHD8KciBW1jWlLBkFtzDWzDISFYe5fTgHd349bv8NNShk6zxPxd7iGoeA2sPhOd1s%20ofwpTTg4j4Upz5IPk5FZOkYZ7L2jVQwJRwG9eXz603+li2HvGUiKMt20jCcEUmII3uoeIB6Pj5nk%20TsYyVFk1NM+RVuQn4stw1yZevcuviLoOuUaNf62qDQmnC1X0y/hNuhZR5RPGvi2faen3psimeTrt%20KwEMuZhVzhe1AJ85sUxxJqIt/LeEIFrN30K4oH5syYcosKlmc5nr0lZUapqZDIiSz5P6hup0pzjz%20bf7NBuNMd7NfDbtE3HefjBMtXS2/Qbjxl5JGRL2M2F6OE2Hh+nw8a8NxzOJCMH1mQFE7Wa1gFFTT%206SDvAYYjIai2jwJtyhEIh588g8w4lULoKrWaasXCjan5MaOSZ3NXaPzlONvp8bp2AcIf/+vMsImm%20x5pfsIRoh1r7d6utkWeLNWkJV87ccgOW6XUbu7Ic2UNLSt5RYlXAPC0FIeRfROFcA36Wj3Enwma0%20RBUYljFfKWw4ThjtEm9BhjJmidVDu0kwr+77t2f0CZUy3Z2Hb4KWCeV3Fx3i9UIw6UrnmOGEIwPI%20K5qDZi7gHH6zXc/AmXpm+EVzze49Azfil1422+dL34W9ol/6wcdLQP4ynHAxpbPO4tF37gVkmLr1%2086jhmMiE45ZtW84NxZ3nDnccEa63SH0pIFze+OOEY04MjsOR3gMORGD78/366jApwTLvPvzg/jHu%20bjqbfrGTf38ubu6/iZeKGk370JtlvwrLJAGTkV03SwN5tdiTZjFMZHr+il/lKxt3N7m/PI85bo3Z%20+bHLOG7r3yvACJEFcJvZdot9XmvIUH66+Sqcm2d9NeXVK4VmiclLXptxwvGBa2rVZZRRGQMx9ezG%209LDl2brmlRs1md+zyeH2DF8xF9FKobKexRP6oLbZ+lqDcQNQ75qbc7vrYH87/ppkvbnIqMTqLzqH%20zkaU2V4VXCLjdE9cRp2fC3BPZk+2AVamqDCQZR1cia6J+4pDSzwrgg7ibgkH13WbKmhvlel9TXwW%207RhRyATOwzGBkcVo7SHijPA0UbbU9wgnsBwIAdtdBC0BhCUOS6fdrk+q3lQT1y6EE6SH9TLTA6pF%20K1Naoohci/ZvyFfLCuK46ivQzoAIyuMory0HgyHhrAMQ8sKzMOQ4ZiqANH/V5hEgBgQLNSKKrCmm%20FnmaveeDgvaasKPDxUEwGwYeEC4TpUc48p/91KFfBb1r/nrThuOEeY6rhBPHDQmX7LMPequ7B2t6%20HQ7Zw15TBdIJs9iZ4bge4YYc9y0jE/xl0E8vM8Q3QzhWoJCXfM6Pq4G8R7UCwInADyIbh/HOWsTX%20xhTh1L79qh8T1Cip9MJ6Z3UMXYyCB0wDM5kEp/BLU8TgN8fBVDWH77DL+4tnMc2HST5KN7yWhxfC%20XRvR7UDRvp3cjNDlOK0naEZguxX/crDGoC37cOT2MoQt0bDRGNLHjqZPweEaT/qzxsS8awxqOiGc%20zgIzrYKpe36xl503f8LZr5sSr4e3XxmQd08thFOPKGhtIIhW3WRfvwQSbj6r2/jN0KXrVIqadLvl%20f6SvfYvochwDd2ZMtJ0ewH0QTSOMdnSw7B43+7YSWMOAC4iLWtfogHvJIbjfV064L7GSdg2YSm+r%20bvqajKZMwnozdsAJV2/XN0PzMbZngpJntu2zWMMzhWYRhmc6C35xY2aDJgfxGHyjNzHWxT38Pvq7%20r3LZiAE7uJMhDOes3J9xH78Z8Vbt2E4PEbQ9P3/rWTvDNTuczytkMJM8Qt72nys/70oXnHC9TSYa%20NuVt9l5Ae2YhB8JqFUy/AEJCeNYh8EvTxB01Ai6N3eYx8+vnIyxOiI0BNbsWtlkgqXhaiObc5Nxq%20Y9NCLP0yfa74cuFr7x9+g+jhM+LNz0LOWSGcn6BransG2gDdhqS2iA9uBRKuIO+81PAu22l5kDjR%205XzWddCEZtDuygRwHQTLxMxnGTLBVAawWazJBRshyx6tj+YC65wBnKomp6vRRCCgZ5qsh+8SRVXB%20b1stW6w5wzq0dKxJE5HTOKgk9azdzqGHXHgtHeYVLRGOgra9ZZ4t0cwyYXNtbmacrQBSi4T2fQQI%20p9nho4MeM6jpPi2jFiccbf6oqfamgTLyXNW6V7XOIe2iXM9+VH+97fqalc5oO5AWuIvjOOPQO06U%20kfezZOSd6MG1a39OuFHgWXBZQCZcdCEBtslL8G+xn+6MXqcY/JCIcSmdWW6qrHT1vo8qQCBVRiZW%20Rm/afWmqFJDgdYx5bOBSfvlIrFQWDCtWekYeoo7o/ci0YCx7Cpb/PBGplfvQI+toqIUmE0CPkbBR%20HGBaxu0BwmWOW3cG6+uBRJxt1vaxrLd20CrjWa5pHo1CM5wacVWG5PVeHm9COL8mMjfVxDmsYeZT%20LpdimZT0//tYmipNN3OSjYbgJuWvHeEA8jrToZwi3Gjlq+W4TLgNxzW/R2B+DuxxXIss43TpaQYE%20I/1RheYwo+vSruI4Ff5j2zkkdQSi5Qy2zSqDGY4RRDgqSRit/GfC7XV8I7es9rSqlbAQjijgFE3T%20MAePYqz3oTHZgVLIODTsyhRNefYLpRiiKb4ia2Q2aZR7QYRQk7QYtCacPv/eYpZwI+TmDXpN+iYy%207uaAK50zzxf6pfBtEu4vgEnClZrvyKceG8v/2mXrrxfyr4K/DMdlWcXiTgbT3Fos1gyGJiV4ly7H%20SIRj9L6J0t6Rr+7PGIJZGPxqig2/0ffGhGuLhXAMWRDO7BzPO5XYEc68fX6n99O7z+FbBtQ5xIpX%209c+71gL4JWN6X/yXDqNFHnLRccmAPCnQugntKKjFyI23tVvdGS+sOI7hiM/EmtGUEecPfKKyNFPc%20tMEZAjGTS/edRwuCx2XhxC38ZgKxS4qZY44GnF0Qmt0x+lxYEY6uH8qK/gxuISDvjAAYLMd2/g8+%20e+tzajaoZmCNP84t0CwgIsRmFph1i3aGWPED3/NmzcxnhjsydITttocaa68SW8TU/mjy4RgL4aS7%20kLxPRvqfvZfI4zlsmRqq7pFhzdHx7po5zcRtrAKMq8T20tr1zvPRlFXAQ8WjobdfpHJhxK3FJs37%20xTsjhjoRG7KwxitoQWnE2U64nnyZhWpXwhhZ14KlwTxcy81ShQGjUQV+NGPMM+RGyeaZWebVpIJm%20nVO8VKre5U5aEFSTsYorg3AhsraEXTXVS1CFdETek1Xt5Syz0EUyPWSOg3CZUBXbArdom3UQKpCf%2027nBhXAzk4Z5CnwE+eFXRFUzPsJxMSvy1q1huAmZqRbSTsv3Wk6GEe5Mdo+RD4qpNnPNnQG9PKqL%20zDKutWbKxQVwN3ay9x4eVcjUG1d5zB86mLvbs+LxZu7qU8S5ih/VaHG3OE0+44balLFw3DVy7ugY%200izHHSJx0ObDssXNOwUrdHYXIAKdkzqr3W9RpLQ8/gYL4fKa4VmsOMoTpDOomcq9ZvY73oEZGdW9%20dmo2EEPPaqo0MfaxaEoqy1g1PyYwtegD0XYJlsD5W0HpCld3DoAtEC3y5OUII8KpfnM9o0xnAmYZ%201x4e7kHrEExxEde1WGTcNRyXIZUic9wIZ/f8ZmTCLSDt1MQESqhKyHN1gVw9PfTdF46TwgeOospo%20dS8d9dkjHEolHHlzwu1gGeh3tuJfgoVwZ4iV0d6EpXd6oj08F+HEUe3M79WEa8q5EG5P2dxDS7jZ%20pnoN4RgeojL0MCKchpS4t61kj5h5G3/G1Z1Du3VCXXfdS9JHJdx5XqdSLuW4rYwbEK4hbgsn3Pms%20vwyOmvtLIp+qAVdz3CtecQZ/OYZDdPl8ajHIGc4pM3RlwoQhpQYcLLuyDIthzZzlX1o/KivXK2Hi%20AI+JzQ8x88TsF0NYNhDU4emTH/YBDEYYeDAY4Rn76KdC3skfKxFsCKALIM/tqVZm4VinZ2Moxi+8%20NhMfHbXhsfVl5IH8kU9iZ74Ye+0uJi38MvmkvHzreJVwDUInCOaRfrD8+n9+y9bv//2yzK+wGU2n%200OTvFVtcyHCZpM0zyo9M2KTf7Dfe3Kbxu2CjSBUfrX1+P3iuaaxT26S9ILvoeex7k7dXrDDNcDsk%20PsRENf1toVGVRisavajbx54Zc7p5znd4126/7CqI9w++S0vufE6fISCSFSmLHd0zqgK/vvuAq5fM%20D+5MTvNOvP5u3T+rllLmtW5DfEBnTDSpzfo5cbWG+Bi5Kf52Z8UIXYaDKGxRQ/egO2HIydozGR4Z%20ZonIHAlneyZlj76chz7Ergu9cwqJAmHP+0IsK5z7twK39qTDL4TXL7NkTAyrQrI9uzBa/8TLL6Ac%205Kkdhr/iOsxLuE9/+kw9y7e9KsirCDCKsKwO+P8x2J2i5RMAM2nlgLhZ6pF0EGBwzs5gr3CCN5Yy%20OU48OU9awgkdLFpyNK711aHX4ZVRe5hiOG1L0tEYpEksmVei1qPS5t/EvsAGjd7GshZUPnGyeq1l%20KZDXHMMdyWajURspMjpjRw8MCcNiPt6FhGLrU0ZeJ1R56FpgRpjVuywboWoPx+0AjQqd0O86Ot5y%20ReOz6n+3bAA5rm28y1Ki1QEDrIwNw+FZK115NV7It78gkfBD99Nu2wIsFyI5BN7ZeIOBOTLaGVmm%20FHzbWDGaChBgPro7JJ+2j4k5YUaY0KcRmnBUqq/am72f+zKgv+idLhrQSNCH1MXOgsai41MwtI6j%200zg44KfDxxVPfkDPLzxdXY7KdUX9HVItuOXR4zbD6W49Z9OC3RWqm7beAEe4eulj1ztQ2Eujh4Xh%20NNczA6QMFYSOo32DguaedH0wiPfwozR8611aD0ZHBPj1LhKfTYvHjfDt1cTYoyeSJwhJWndJUuEu%20hkIJ510gLvKi9G/XpQZgOirJK8/KgzRdH/m/K0c3Ik/szFj8m50qd7lHYYNalj04U1qc/HIemrrz%20q/douEt6EVs+MI49ecBfa684FbaPdf4WhqubuyQEjwuiPUi9j6AcAQaAUcWso9NhZwEz5SX1Fm06%20KqXy0eqJM2D+7Zhaa8BoGCqrvfU4xwUDitnuH2OCOEsYfcNzpr4y8N2eHiZumR5G9hlwj9SS3obB%20TZdK9yKPs91J/pj+GWigQRd4/zhmkrPYHOpP6G0JZWe4qouRKmDaAh0kN8Q+sA83BkhI0HkpGeHE%20cEi/vc/UZbjUeQjJcymuCdvHmkat/gaqhNuRUkcS7FKGiy1hT67Q569svjTy7awjZhk3vi1RF6AS%20mGE5anh1h7lzuxDdG9J5ObVt9th1YyfehPYwsr+bH+mobdp5q8pO7k+hvYQVXVb68E8/VBVi06XS%20wjVHJYihRoy1x3DtdEULn4T8gFQ5V/TRZwCvhcqNtOKZ6ZmKbR594rWUkcETdPTJU6tUbPPlOuis%20PcbT8duWcVA7LkWNa5vnzBxB++uQdWJAnQJmE8DmWnigryXAlWrNYpZgKK5a6VfyHsP19gNlMLKc%202eja4rkZDsYRA+1jfSItVzD0y/N/QpYwMJUYTiCGlvlGyFUNM3/3a5/euavOce/RkXy2t7ToYoDM%20tPsNY82MC8O1XJohhupdiAv2utwjhgMLw5WK8FaXKqWHW+1BbbFmnjmMroVF4e9BXR2g8ivDhb1W%20eAC/PLkxmrQMomspFCN+9DxCnqoSRowFcn6zvsvzVueMqSXo2OOL1aCBiOhOmVtDyunCKDFc+/Fp%204VqGa3drzoj5lvD5XaK8hx6xMxa9wwYNSDjNSc6A9ck5qRj5QPrx20q4GdA9+xatyUFGxki4+JZe%20GLbT2GduBKqI+NVYMjYM579NhsRQzyXh2numZhiulXC8IynJ+V4XfcRwGqVSKc4U5f0S7KdUcQnD%20CW0aM2m2NOC9StR+z4Irg5/TaOJbMdwIi4R7ri61GZ5fIuFoDOoGrmG4S7rUEXKXqqde6vtLW4To%20mcD6zZ6JI8VDHhY/bh8NKcMZrsTSMlz2mfXDbL+OLXpJGLgn6TcMx6Qpy1uMNNQ1wVBE6gxXCkTG%20lJAYrk0YDBnOw1sI+83rpcThDEM6JUb/z3sxpA3DYS8jCQcWhkthZJaJ3fKucngaBrlDLN0aKrdz%20qJV4hG9CwpWQe+Hnjlju52DNcFRCBwvj7elwg7AzEq6VaHsSSkCi5aJlCbd3gqddSchf8gW9UeWl%20aFWTEW7FcAiJ/N7/lP1WwvlS4kGXCnKXqhiYQ1zHto+pLvUVE7CKYlMA27d0c5CO8tNNj8xy5L/j%209lLG89CxP2t8dMr5DqNFb+MHeGW4HUA83eeFBIgR65NXkO+E/fSwTGpykIe5TEzcoXOm3f9zcJLh%201kQckhSxvIjm4sves7gezVGtYk3+A8MUC6r71udO2JJO5C/85f9nQahtyGzTuo60vTMxdWLYlKfF%202nZdJ/0QPcz7/GYl3GUFvwVeNrVbgpwr999uKXYZTsNaug/66NzXs0GR3RR0M/jDjt2zesawDok7%20ZvH7S3zfx/2bnUwvPky255fdLHJbjMW31UPi/ClhcnxuPH3TtX7+3eNf8kdaVgbfkFmW95iPQzdh%20UndYjSZJ2HzATmiwSmvHdHUnDrnc/6e8N2UtdJvSuZJeuPY/S7/LDeDLD/QY4iFhSsJBcBazRwSH%20sTS6YwcuFQd0JiGDDPl27yTuW6jiKqq/vFV8D+xGFvICvGLK29grzNXz9bwY0VGIPW742vFp+WSX%20bW/3bYa+DXWc6stgl+G4qQXtAiaB6WAEWj7MhRIto0rSJCM7aDnFheEde3czw141NkHqPbtnfzCM%20nzdI8fKfTZ9MFDN3B/Nx65SYh3zFMbgn32unMK6bmfFRlPl1fx4m8qM0iZPfDcPfkAmjJDyUecgO%20YBKknND3Zfbup8aXQdx8IgV4fP40g3mfwpkQieGe/ARUnmsRtIPTK/r3O+9+8nqcFnfZ2t1eCwSw%20D1OmC6ySR3vgc+Z1Q6qgbeot9O1CAJPy/v6xTNqW/MDky4qG2enaSUDlEEO74nEW0MQbkUko76KM%20+WmgmKUrU/dladVuzLpx8+uG59ztyZ+5wUAR14OnwV3JuMF4bk948++7iK3RuDH3f7/9w3eSEA67%208BdxKu74/d5/8YPkJE7SJD7Fz6/7Vf7cfPBt8+T9CCsJx4I1+gxAuumwbJ4sZdMk3SbEZeMi9yJz%20jkHMgF8xHXb5bAFghwFhYSYY1bfnmB9+iSfOwDKpG0yQ7+dQeEG3RHLTbGZObV1XPuL9j+XK32C2%20yqQ8kde8K2IWOtDcou7zR2r378gSOCtAZY38oR+GJK7uXPQYm1af/JeyYXhuS8Ei/79/tUZe8sRv%2071uVWaoC0iMdDtQg/WNFKGKP8w3xHPkwuyJR97BiOGbd62a5mm11WVQcld9ewdTHfuXtuwaqn/Lk%20DBSMCJCYMAp56knWHmBYulsaBmGjodSUYMa8119SwrFKgzBxeKcHKgqJ8fnj/6VzB+dQc3UdooFH%20zyX9EOaE6cgfBvS237dAgsKYCtPmEQkPoBk7Z1osDBfkq9IMpkLnAYjNjCzxvhVAVEnKPN/XAqk4%20uqBcyNfEZrQjrgwqC+YE3q3KfIoPw3pFWL749Qvuih3rk9VPrPWyx413Grrb4876tq9xm7R3u4ln%20M77mnN5HBqm3sbd0/eL6ZHdnKhe/+kTeYkoZRtDNTisJR2aloPt7+b1mi85LQpsAxsUOXU5d6xgl%20BhgknjbAnsX98cdxx6BRqNegG1fDBjAd6gMbM6nE/d20MYNQB0Fr0I1eAiT8iIG0WzgYbUSfsM3h%201VhXDIf+1lsD6xXmWwSL1+g6o24OZD1kBOKYBZLjErjOWnRGnXvIZ3mVRxgqn4Not54rjvYQS8Vc%20/vClLV/MoZHm9z/G4Z6M/OG7cJuLX1gx3Ahtl/otAwmmwUQPU3rKxGhL+hxrqGcgXYrKEpNoN+2Y%20adbIVSyGzztuWiYR8LknPLrhrJx0o4DdxW0D229wW7cNw/WCZ5H/rYMBgc67Xop6kHqPmD1U/+3p%20LCqt3RakLodKO6Ixao10OsXdnkNA2rG1qxcXacPYMBVMj792G1g+LrmBMR7ptwzr3WppfBnkocfc%20UxLuW9Dh7gaf+2xxpjscoT2dfynofpgDA0e7mGf2DWYo3j2MPpEqSHIR1/mmtQ5Bo+kxXm6EYK5L%20vUAxbsGA5BrAcLP3xfcLvsUoPiYyz4LyRfeyrbpRF7eHa+kFYLhZmvm3z69Jc5LmF0m4UWvskztw%20SWFELOI8w3Cz0mLIcElK+i7a0vVdCt2RdwZn6JVz134EmvMFs1D93YLZmYfrNfw5hmtWC1gCmwFT%20LMAPVdgwuwVLJYD+vlelmSG4kbz9cLSjU6i37+5W26tHRJ9l4GvBUuAMchfIGvHHsurTg2jRbk9f%20MZzRoFvGA2nU+2AjUH32sedWMWQ4zjFodNp2qZnhRpnTl8L9kkBnuHWrgdlEYNx6+/ohlnahZAkn%20pRjpQxxiZjEZw3ueM8O3cCW8xCfGFzTy2idwB4OKzAy3Jz0yw+Fvc6tSCeuNr+SdzwUI3Lnr9LBf%20kBku91I8L2mVPKusfkVt8iva4e71aDQH0KzWfUunJ+OffiOfknCvqDjHgicZ9m+FftlfGa4BZxLY%20EeHDepPwTCLr3hV+dYu4PirCko1OfrEcyFo0C/rtabBXBKYZzvnVxW/mXHvudCOLjz23Fua3p5wj%20ykdKO0PzwxHpkftzgDRn0h366dPV7XewS9uu6158+2n1MBNiwHBHQYv7DFEvyPg3iYmy/k1K+qzo%20MhwbAPfAeivnHNi6zS8Ls2x85N5YP//w8ZNvM+e5nRLATopnBlIMv+5ugwDi0+6LDAYh2j6OMq7t%207MrTD3ecpbhf0sUvN5u3s97KL37JP6PCvC09g4HL6JxlRuyQfoVoTf1cdKYB5MrQuYLc1cW+srBj%20acm7Qrcx/z/84VvDCcceKd+PVr64LAZkdBRdZGzO1P3BggoBEy5xWTzapbueetBW9c/uhz1uhMkf%20Qf75t198NMpWpbz2qt3DMOTzyKy/P0sua++dXqHDcGuCUGnOBOX6BCqaezxi31nssxKzsVTC1hY2%20OWrnLjttMTATlc6z3xzu7jFBCyNoKE4Y3Njpq7DEDyOwHohUYt8babB2yJSNwpAn8qN9cYRjfRC/%20GI/v/aMzr9ZbSUdpYSe/Pcyyyr4/K8fdf6wsfATlk29kXO7apYJkTkIbIivWucBdO37r5snwo99I%20l+f8vgUbSx8e6zWqLfY2exxKODKTs07lanE7ZS1hawN8I5/9wjStDypYTKs5sIx81qCeReins4e8%20giCGy0RF0uVYNcflXfRElzqDvE18yyQBGPJM6T4XFcV38D7+6PFi6omuiA2GU5rkA6aR37zlnF3B%20nFGQm+8OLmdQ2G4uLO7mN+9q1rwtc3G6l0bYlFgTgHsVeqvF7Yp98ub02q72UsyUoZ14nUeUh0rI%2026HarVHtpHmueFUmN5VzZkDfSCDOXLn52wmgMk6lKfHMoV8PxIkUJp6cdgul09utIqxy0n4dZoR8%204ukWGG3pFrJkglH22XMfOmxztM0c5Ovst0QkF0/lDAhbtOvsvJ9wsgri1+f0ONFUzjf4iae7OCXF%206kr4NTs/uBwnotyY1Fd4Klz2lJ8eRnEh0RRfDo+dx53tLA3seFa6SiMbukTFQfiwM2PvrF7wTv5y%20PB7G7CinGjP6ur5OKCwMB8Ey0bYdX8U1x+meOks7fPBiDzkn12w/Ih5JyO66rPnIEvRIwrH5Ul+U%20nkctzWhZcI1xPcCI9aTV2N8tkZfSRtg78zIra1eY6Y5G6DFcfK/BRHJHf2uho3GXQnmntYLIzzo+%20dX1iOHQSWjjQBdIRgv+9vMzlT3nYxzgu77KTTnUI01dnN16MAMOxAZQ9dKM9eeoNkHr0DqTLPXJg%20YThEYz0iuI+9LdxH6DGcJOYMw8342YMO0GiBuydlxJSxoYD0aprt0Tc+e1RR/JaByNGNkeTh6JDM%20HlD81TiOGKmWoD6NsOej3QjRYzpJuByPmHAl4XrnCHs4PvU0Rr9LjXR7W5iE3mTxZQhlYY/hBO20%202CJISevt7USR+3LgJI+ETWrGGdqnuIXct4mH/9HNBxls5vT8+1s9ZA3j6mxEXLgdPgQdkKHBSjph%20lIe8/d3dLO8//WRhUt6Jo7erp200Wd9tVbMVw+nsoCMl1CLremfRYzhhT3rpCOAtQCoqgxivBYML%20EZfuVDcSZEDMPF2idV1XsK07wTA/yLwfzESaKN1UsLsbQ8uf3tl7mBmBaQUkJfa8o5jDWPjHDWlC%20BWPcDr+WDukpHvyQB9xxw/gzxwtJtzFyxyxxML/6zp4tXsXVGrpN3OgtAas9vGckhhtV9tZ+Ttnt%20Y8RwtLAtw9V3RpUzp+u1J24EpBIDD+Vjryzrzx6tMaJWC47aCcw3wsS6DbxNu8f8vc0J2rIuiTbM%20SwmbD/SsaJzi3mvsuHChOIzXHg7K8HMbFmeWcC0OBw10n6UTcl2LyhpV0jjLFWcYLr+Th6PpE5AZ%20ThOiLdDRZhhOXSpSrCfhMjynEw0CiaEuqB007OUlVzQVq+OG3v2Z2YNLmZK3lsaiQ7ZHwvVAl6qu%20eQQagxiO5cZWTdswXNvngjwqZYZ+bnTVh3bwZqCfZYZTV7YigjGb30OXdI0e2l2zPd/YXafD7WMv%20h3mqBTrm02h7eemhzd9IPcjTFC3DaZrDR5MFI4ZDN9ybFlEMpDeiwaGEq4goqNCzhMnoSTgKy4Bh%20j+FALLaHlBtJyizhRn7opsT4uSztAKCnIM9gRGxwNcMlKSqGE51mGK7NnRho1bgHDMenCUYMpy3l%20xLJOb42thLNKktLXQ2a4tkI59LEnFd7/9NYZC+RDMRQWt8xwvUlXX5gfpC2sGW5n1FvCL4yHAl0k%20t5iafJCj2i2sKysDgs/cKkWcYmTo6GcQSj73GK5XlpZGI5rs6VTs0gEzDEd32jJcloyC0uudazgh%204f55yMTsstqEzhYYM+o/DYcMt5DKiWtv/MoYcsvw551KwGf1LWSbeF75UboGpeX/zX7x10szhQMK%20WW0Cem/tXxI5beVT//3JyhJll338Lk+UtaFBW9IY7VY7xZTt+ig+LXzXZ4lXbkexDRiuBlN3op2b%20S5dWKl9LPhwckeEaK1YtCMOvVjH0zqZLfhn5ydCd0SUQH4vTMZd174RWWvrVFqbFvjyTjs8JsSj9%20EKoBbsTNnBU7chk55XRl8MsveWRUqu9sXQMWt0Hk8ouXGzCfRX5jMrv+irbAy2T0oKJ1GxRdNvqR%20djPzThp8jZE5MPLP3j7KQL3xCy0pC1/HwR/zeRp144dnBoLyC6C7aIAdXewyz9dMFeFX5ZvBUMK1%20ip90nVz5ygSF8D1jRgiIxuSk60RUvg3J8cu7wt4avTzp13cwOKE+LPnL7j55ar8K3wPuVMileJ5S%20r3uUmoae2t8e1m57PrdoZehc+FM63DIlYYX07y2kWWTOFvg27oNpi7PQxsxrsTBTqaCMvcEFOFMi%20GPmfjj16DbvUIFz8yiDJONsAo2V7DMzGL90DyyuSJtgRJvulgpF4epY929c5S0B3iGTiJnJ1IbiT%20Pt0SfhQ+G+0w5UI9GF/2NAZ3v49DN7InXuKky8C/JN9iLlgzJtwrxjgl4TLqvrGnsjU7+DrvJKFy%20kYRsT+b33dv1eQLvhu/juwuEkz0z6Ug21iEBMcPEMKRf+mz+YBbew0NIrTf/i9u2kWaLm0F5Y2mJ%20Z0k7bxRl1l87VghHvpkuUProLeg0e5A7OpUzsBnKGswcqgUMTUOpTJ7e9dyzv/vPEpdf6PynNTi5%20kY7F+7Bct/8h3knvMdw38eVnwlsjUWOLuIofwpK27Hh/eOsbSpc45I9f88szQEfs9XYLw7GREKmy%20B4JTQZxr0GETDs1wdT52KPMckEFCkRiHY/BPxbEOGsp+nOqikPEWgwDCtHojzMEiusdt8Xn6xlAo%200ZmxYRLS8sM9Fg/58fgtXtIlnwL5wy+SlQM1xOmHccy/BiNAzLYHdrO++UVXxUfYLOF8a/iXT2bs%201yS/P2uruBnsqKQW6+vnI95qR4Op8bAFncrWvrj26nr8wSBzsLRK4428iwaVLoC3OuCJUeosFobj%20aoKjVgyOog62CIRECTstj1G5sSZa/SkMlSymHIFuDgYExMX9uGL+FRMaUxML9tpOzjtpV//rNcj8%20rYe85QbGXXTABFqzTzQb0aXAz3Sp+v6BQOXqRJXgdmZi+1F8iwGjfNT3T55XMRrvhOMXZoQReWbE%20S1zBKAGYkXfFRTh6o3ZTp1QLMbmAf7aUc1hn03AK47ZYGI5pitHSyBl4JtgGviSYKyp2agiZQQQx%20U4aYh0rNUii69fqe46M74R2CqqsWwt96O7kg5qccglLAja5FNnS10C0j5+8skCjcXXIW3/9qKkan%20LEtdJDgjslvGp5z6a+JtGADTjfwfIUvBheFyC2YuB4UfGx2m4N2nFCaekWZ6Zh5HzxDFu1PzK11M%20bjIwHFthWnsMOh8STe+oAEqX3158pN/akw9+/yh5cX9WTn5hohxXi7xnEB2wZZBrBg1IOfKUEbsz%20om6Yv0M3a6Et310MJM2LoKSdG+XCcEzYMjlI0SrrXYboPiOWVorljZSaaGyhtcwMmKQ3fQFjCP/7%20bV1ZgPRQbteIvGl7dgsNZIDTA6nQqWjyDzG5VUmnkzLD0dX1uuI9tNt/8jsMp71wWSHnFoFe2Z8D%207MHrDQZAvlKfyfegxdrvwnDszUeCgGu6hUANnxkC+7zVaYQew9GdxfLOGO2t3CDSX4ejyyAfe3mZ%202WHMZLAO/QpiOO0CEcPNfqQjMxWA4fSOm77pQDdFIyB+Rq5MCfWZe59mACYa+cp5AejNI7+Z4UZY%20GG7BhSI4Z4KhuRR1SYoe2ozrutAew4HRvBgtHPimxCb/VR85JnzGccN4Wu6Gy1XQMlwPNGh9z8vX%20KDH+tpVwcT7B7BkcsSTmbxVUcij5sZqTvxMGQn/ah+KEufSsUfoyeLJ4smTTBlCB3cCtoOJtbdNj%20uBtBkm1Gognv//dv/x0xHF8N7IGRFekFEdoiPj9QR1inBTMMB9r7e7V9no9vZIgBYRz2o61gdj5H%20ls7Y0pWhzy0qgPlBFWkZUfCPkZS0j5BH7gK3n4O2oUCP6e1JY6E5D0mW3ohnhCMJN5KWdKVURtvq%20vgZgON/zZky4h9G+wbbi8jsL9L1uk2kJJn4zYERnPBjQpOCINjPdIN0o2PM7Ew/YkXDXMx2Mu/fd%20qzYFGI4NiSOGGyngMBwV09PhHJMtuIdIc6cJWty0ZI1o6Xac4RoJl7e+A23CbOEMlvKbGY4utQcm%20u0dgUydMh5TzLjPRkKfRACCwdhv55Yaq9nDNaBzQZThah7qGa6Abd2bBrl8qhumOHkaDBjHc0dde%20rsde5QQWCXfAcCMJ1zJVfh8xXL73rkWrw8F4MAe/bfed0dP9RoyNdEOHyxhR6tl0uBm0mUKH25Vw%20gy3UMBxzd6NuY0Zx7gHdbAa5HD2Gk+TWM0CHw09LgyzRwJDhUpnU5fWR3E7QoRfjniSF4WboVRnO%20M7OX8YxZf6/4+phkxi4ur+f2eKDwVSXctwSmH5ji0E5ftVbs6Mr5YwcEl9msrso3O3YR+0J82Snx%20ijFeiOFoKbeVijm2+ZjHPm+bu1eMcMhwqoi8y0Cz64hNbSlCj9JuE1o64dBlNPhAOiAJgOx8Yb2I%20Xob8rvwmPaOuZT75frp2mzfrnsQLcNNcmEZiOjcBsGElRXv0AWkrT4yqtNJyzXZyIJqFZKzvDivf%200YpJFxaujpXjdxTLWGclxFza6zh2Rukg+x2mHRgw3DqBUQHk5zAzB5kQMcfFWuWm/CYM49/NmSG5%20d+JwhhnEfRTzCDWcnq6PyXFEY7DrJ8c3ytOlea0YMpzgH/tq5l/YEcsyisCsNjt0OUXENxFGYGs4%20fjULzsZJpkCQLjqQC4jf7VMaVHxcZR9QnpCW2I+mUpiDGoF0lhl5A3Ec3emWMTuKbTFaMfm7gB5i%20etDA1IMma+ku2arkO2xhAOuKaPVcMc/2IiqLLTp0p9492ruun+dcAcwgBvOtPI9xDT4Mhn+e72yo%20TVfG2h12MBL2bFOia4SZiMfn2j4EczKH5JsozQ1G5Rm/Prf0+wdnfsLwzgpEbHNfn8/AEM53yJDO%20m/c+jxfpViZ8DrSrAn8JWIOHLr19d2cwPWiAiaggGATQ/Wmpqbde6oxhvzAs/mACbUfKOzh8+1IS%209TAH8eHKDlwYhTU87EHereCSseSHOD2sr9/JRwDmgmHJfyuttSGAePgGhD+vdoqs/Wcs+qExdo+h%20W4MfDPvtKOPID78sCdIQZE/5oJ/eCU/53e+DDhlV//iFQfTOtbb8uhAxN8woD3vG829545n8RT6r%20O+D8KwKmh2mGA0TMVmSBBLXNuUVd9zQGMfd2u4/2ovHbuuX1VyesMZyU+zd34Vf3AgtMSyDG8X8J%20NPi5FNBBaUeDCsZtd7hgpztEYvBAAwqm1hZvIElCnPVsQdBVbm38ueyiL9133ve37s5DaBBu3ay0%20FcxMR++jrCojeYn6WscwwsJw3MgNtAP2VsjMk5Gv3m8Ztt0YSXenLUgtqrwLvQ5CVGZfY08/Q1pk%20qLWOAHO328v3QEVjUFl6W/mhQdBhVHF9+0sbWD++rR0MpU20rSsNIdOfJ4zrcJ2dImBhuGunAnqA%20GGoJfdTM9gkX7uRN3TGoa7R0UVU5pbXTvQSi+PvpV8CsM9C3Uy/FiOG62B1V3g6oBBqN50EUCCqu%20sTcQC4xpuTAcM+i9rvEawABtdzmCdzWbreABDj9z5lJAgiHy0fEyQ9Ea2zK0DCddsEWvS0Vl0F0a%20kJD745CEM6fbRoDh6FL9Y3leyXOMfujvBHPmM7tAH7QTWqbLgH55tqBirhzOcHhdFD5ThKUMX495%20CQPySamMrDdmwND5izK9tLLIB4y2eziScDo8s7p4+wDEifTIoLJyhW4bQORDSrf8tpXcqgfte8s0%20zuAF6MTEj59s32KkguS5SeJpyyigprXTI4uEU0uumOPYWegmoT2EMrxNl+52pAtm+6pAt3H0y5Iv%2015vtUkdx9SrOK9QYJc8nfrJRO3rygiyZ7JnpJCpa3VYcS6ygspVX0tT8pU/twMzlGCNuMFZmGuYd%20MwgzaoBCTk+AwSgbcSt98t2C9eZVWQ3dQUP7faRbQNMXe4B5RlIuY7R9KQYiLUPE+dNtg7L0LmA4%20/76r/fYmN6mIzHhZKomB6FJzJVChCieGgEFbRhuhZSJ6qnZ/3G+/W6O0dFqpdwlamvXyCV1GAmbp%20UgV2PzzHAEIMd1StoxFmBnNqZ1FHxTUHUwxnFSWsR5HjkojRel2NdLjnwzZfOohDWULajvN+BKdZ%20okkf4/gXCffcqBJum5mw4f9TtMYGiP6MkYQDOmjSMlDoepGGGPYSCSfEqLmG2YY2/S1VTMxrma0k%20nLlhg33428alX4VVmIA92buH91dWAuIZ6YK9hzN7aOqS1NzqhGwNF285LwUeZ3kv4ReaJX/YKzwg%20jdHAasVweD8aNIy2OR+h7VLzRz5yIdm522JFBMMewyn8HgMp/DUM5yiVcAaXSLiW5kd5ZXUnY5Fw%20hnbwIbTzkCNkml2CjYSjlfj0RFPJwjUMl4uUC5ifr2e4IO62UuI9Zurj4G8mXp0WacP1wRQJ+gu+%206Tqdbsnwjj6FG3nBkG/Wo5Fw8qMJ36B7HDoK+2oYyRJXxBdXni3upO3G6OvmT5dwxCV76izHpTwt%20cZih/Ez4Z7ue4eb0yHvKQ3oHveOBwuku9XoJF5miwIIyCnoMRwEz9nS4GQmnQ749Cdcy9y3hjQ6m%20OHlp0LUSbqbOoHGWhCP0JNxmqmiHhusu1bjUBw0lUuPbaMFwcDz5/+jrsyn6A2bxWcKZ4U06hey9%20O5Jd+gXhj3fLuJnl3WMK+C9x6G15tkePu+TJ3pd03chXAH+Rdv1VWHxrU2YLeoH2mocjIOGeneEs%207+0k9nMzXFC2Ym9d+sUGDX9N7FTs3wYvW8ZXhnvFi+KV4V7xovjLM1zVt47xtTvIdvCzxd+/C//L%20MZyf8P6p3iXCCIllq1gdsWF7WlLhlLtMhp8/Nf+anGSwRBzajChQ/Ww75+wC6WjZ6J7pjbI+6h+s%20s18mO9m6xK4bgGLPDmPfoWyDBOYdceN2AaZUiAs8WJpPd//yX/YBkjfyA5im4LJvf7YRLnnhF4O9%20tkop7TMbC74W/lZdqg4xX4bnki63jZeR9F8ZrzpcAlIDqYL04xeDNPNlLJNQ/HJTKBO3TG8A9ukx%200Ym0/CtImK+Nb57haM9n2vSc374vujO/s9e6UJiOZ+awdBwQCQrDYbT8x1kL3Nlto+sfzuX4n4VJ%20hqsE5CmLdX9Ccfe3NeTm0O8GbUi918na1s82RLapz2v7HuS+48/zfRRPYM7XPxunJJz2PgVhn5aD%20Eiitkgy0fPbT8cu+KH4Jh3Tgl+4IBZdfuih+CUv35bP39o50QfnnqgjeceM34gqFm66MOOnaON7H%20L/HxS3z8Eh+/HMDhAx4+uLAw+OMdf1x7jz/2uUlq9XAVM3UbJDZhRE/ZAK2OVBvQb1r+O0yj+gOM%206lco7x7z0rhKOrzLf3nG3gVOel/nfB8HDNeLqL7PJVGgjE9BMe+ncD4nR/5m45mDNrK6DmhgRAv0%20bX0NcsQEjGR9+cuemULxzzZZl847S2xacqQb5x4VGgwNU9067zRW3tE9+faY+zVDY8cdf7zTuFAN%20aMz8Ypff8ecqxq9x1pfdveQBf8wOED/v+MN9r7FmnJJwUR2lUlYMNK6ovsvY/6Xot31w+7TGWKel%20qQ+t6eZ34LtyzAV7dolonk43H8i/7HnnWbtFXILbn9YudUkPbvjFeNom5d2/GaBfJNXiB2N2es4g%20P+4vxcMvdiDimBMoHYaLLSyCj9T+pPuM/fLevbW/7G+/p8uK0ZrsyQitAHf5x679hXB0d4s98aV3%20Wrb7ewwiyp5ukF8ZCJLf6dLJT7bDD/a+VbzxT6uFkN5duzRZ02If60r6J2OPEl2Gy4hWGF/hG0Nh%204iBHRnskbYT2EMq6op+WbimD7uMI7bkDAMPOhD0LpaVdtZIWbjrS4ezv0iAPf6OxL7+m//JL98uv%20hAT2CAneZfSOoNB7+NN7mS6y+sj+MQA1gvyO6LthuJY7YThO5nBRzWjbCRv6xGhkaInFxOwsw0Ec%20QTcwQRzipbI2J44sTZ157bUoD1eeIcARKsMf+33FFjDlDLo6XCY5rcavtSqjQg6jcLKKSsSgB7Av%20jFbt/bgZuWFHN6j1zpEB/KdLo+WhmGLPaStajvyoy8N4nj7Z6JgvtMBcxd79WnreZfr7Z/e7uFlK%20kZ+1vS6yAd7Fu8J/pks9jyjV3wOScEc4HDS4CC6SJL5EInFZyUVl6dZLIGnE75mD0Do5H+dTwdPq%20DhLsYeIYMcVXqLleS4ehka5iENx6yKfMuSbCG4mBdczhibHi5xy26fdzdCu0saf3bv73cjOiHui7%20IOFwYbSKYBiNWg8ZTovUQN8yRbIgQQR1ezkrLoFKN0l3hYFRfISEhHGXjJA0ME9eQG8ZFqbDjl+/%20F67Yi8lZNI9ufQ3SR0JLvxIoR9vtb/N2GfL3RTmk3X6EFyBNYfz2o7jz3ya1XubPd+njufV9bX8O%20u+E6DHyxhKOy4E5tn84Ml8F3PeFkDIzE/W9iSIFbdzQEB/7BWOsyqXQkZ0b7rQF0Rr8w0KQqz+13%20npC6pCmGzG0SBlK4/ClxmIvuOsfNV6FpQL6zo5wFQMqqhTIQmGVAzauhhgBnpMI4/tXk9C74J8TN%203s1d/aqyf815gulgYoVnx8kSF0ZuDaPTWPc+oqJwxJeBfWsH+Cr06jKinR7hUMLBIBmMVmEOOBpp%20QmXdWStlCw7dE4wBk9FFwWBUYn6PU1NvLOPxOR6gk+LETeWKcVXRMBNxrC4jLCf0iY80sedZzLP4%20s3Biepg079v32y7t1y8+LH6uAYymMgleeanC28rP36jnZkwqT9JFUk/blXr4/LFWoYe38reAcbO0%20I15diZbtBbZLgXwvHeAzmdDQG0MJp7CScKwiIVB2u1RmkzGgJXsr4agYKtiPlRmjSVK4DgdTGIPB%20GBgYCKbUu0Bh0c18ZGtMioQEYo5R5YuZkVCZKckL+QAwXT61hLtaM35aKQyGuttViDK4VDBGENPw%20ni/naStb/mlQPMMsSD4kzrZ2LHxi2BGcEc2IWaAh6RJ/2MWzIMmKPZJZ7wtzWRi/72WJc3zHcgtn%20OGaSNRCg8unuNGrT7HUPWb9Ch2vRMg5MB5NyOh4pJ+yJ9xEyAwuMWF0CN1+hBjAp0A2aghg1A72K%20tVbAOde8WaGFus8zgEn6MW6VdTFUSKWHIpmqr5luN4MukTuUkVaZWYOZoifKwD8GxgsobfOb6HJK%20h4PA0j9yhGCPoHC3cPbo2w93IW2o8P1J5XNwCdgMNDJWuobh2rSR4O2ovT71ISk3uoYsg8qmfrzi%20TTr5r3WbzpquKx2ltgUNPr4iXRvm/eNbN5HOujxAUm0EMRxdKZPBu10qM9AswkYiMoHZFuzXF+wo%20iy1EbEaP6s5vhb0uMphR5XvyQcWoCxc0ddIDkp0uHXVCtGpHwi0WxjHD3cRCqy/3QE6RTEiiVhrN%20gs9YIjH1OfNbQAwHDdoBYYYzHJ4YvQE4k2dx6F6XmjHrT1AVUzm3nlzda4k15Qp1t4JLfNZS0S/L%20wIJwPbakW3GGLUwJLY8YWEA6ZvB15tauBxgVvc4ZtzNIOAKfr4RZ2+/ZX4Pcpe6VwBmObSjaHg3B%20aNFqrTOtDpxlOEAVktbopp1Lkbv6GbR6nHQTtVS6iN6arLDHYMSB9OsB5mIiGndMZoBYoRnFG/ZI%20VuonLzk6w1tYflHkmQ2IgV+N67tf/3CdrP2o7qUgjZDqT74FCjOqU2c4sPYQmeP/7HUGlzCcrr7v%20Lcy/JHoj17aqacGt3RFgqN6gRIBRfPBjjQ7G5HuvSsOnepzhxqkSP1NKuQvjJkoYjLhgRp7bLs6/%20c2/44TfKfbZUW9w9xMddAHwE80lgIczyBZcLwylTdKUQFy4Fz8lwGqkGw11f8EuRJ4cBZZFCjX7r%20W6WcDts8QicndulSM2AISS3/CnPjB3cxu5hN3fu/fz3u7sTQecTO15kxWVq2Hy6GmUFb7ktBWu3i%20vXLEgKrLcOqDcaSLkKcsrvdwCcNp+qI3jfE1gQ4HPVy9KHYjsPOWAZfrchYOiJbQjl27LmmMOVpg%20B3MApA0+9E4ltrcgtRBDZ+biudUF267T7+YzM6trZtAAWzXLpakznDUAowdMpl3NSDg9A2c45uFG%20R9xmJdx2WmSiMKXFn9W5Ks4T7PaIuSsxHMxGpbhLKV9utLmLhSn03XlWKPAv5kEKtd+Rb0F4mAlm%20pYeCEZCQbTcK42oFhO5PgOHa7lYgDmYeQv+r4AA6+VI48sCzGhnTay7VnMm29eMMRyA/xW0FVh+8%20jFJLqz3C2Xk4gcramzcb4TlZzStPa8lJUvSAntXVQY2WqtzMcFSWBgMwlbo3gfVhgC52pNSTN6QZ%20klhStM0t7+5W0nTppIbAgKLYt4CxXMrjv4Dn30jPflU2zjfAlGpkfdQ0li5V0yIwHDqJPnY7agEt%20LmE4mI05s/eP/UnCrwVOhrHTBUaiQrbVWEF3kXfOZGiNODOcSwwq3ExLW1JxBjQ3Llakq8KPpIiM%20gH1mWKRjG6eAGwzGWnLOz7/f/hGj2cRYxAFjAXXx5A4/Up0Ix7sahXQ4+IcppZGgcoZD5NKvb8k6%20FrktLpVwzJlVCUcOxpW7xRm/ZzEXN4yZZ+wzJB1zBYNQ4umC2zTCDsNynz8bQ8nAXD64KFKprRtn%20iIHEQgoiNWGkrG/DbCxn5q7WpVgZZTI5TLyklePGDimoMkjC6TTZaBppkXCC6yCWCU2TzDJc29fP%20gkX8S7rU50VdNWhHlluwppjLXitFldHSEGmDG6PLvB6ZMbpWlor21RGjd/sxZKW3B9aye0BSIQGp%20+7y2re6aMrQrE+QBN7DfpVZsGA6FDx1O0yKzDNdbvJ8BzPatdamURYdDRNAjwDhIOqRArK2OJZwq%20qp2uyNi7OJuwGHbp5MnhkXTLyJIsAwmqeEfQgKYHDRrgF5hvyVfTYDcMF6gZb4k1wkWjVANTIpeP%20Ur9tjBhO2JNIewwntJ8bmpFw7VQLDKhQewwLc88wnA5P180ga2wYDg4lYXUpp6ZFDrufLVjEv3we%207pjAXxNigBEj7DXmdn23hzbeSxiO9whn+uIOwzF40ApFr57FcEfYMBxdqS/gv8AoVbhkAfo5wWZJ%20Rlo0uhlJM4JWAEaMsMcgM+leznDVH+/q/nxCeACkW28PopBXGnI3f9ClbiPc69MzrmG4+hXAvwES%20gVVBiyTDzYwPRMx0GaSEzwyHr9aAGj5+c3y50vPApJ33o0uVZPMwJf0Wyw7rkvdcDowk3NQW8xZE%20VLIwz3AXDhrAt8dwY8KPUStVc5qM+FyJLr+t8YV2Y5KeGyPFnn02MMvee8/AyO07Sj7P1HV2ywYd%20TneM9MzFXapu0tG0iHS5BYWjK1MGqUPCVaJHhZVhfwlTw3oI/+UvM1y48C/88iGKtlX5e8Hifxrm%20O8VH/tqpCbpU8qbR5izafGwkXIO9LnDvaztCG34vPqGrw5Xyz4Qf4TKGSxUpbBhugEtHqVRuXhpq%20NwHc/fy8c3THo/DZStj6U+8wqsi9Cp7S4ZqGcgnDIRXV/e4NGo6g7UmsMIy6U7BiuF5yMEC79aSH%20a3S4jJbBLmG4fiPpE/M57+UVA1w0LVJOsu2hDT/DcKHDVX8w3CLhTjJcpt3FXSrrgnQlVBrJ02+j%20n/X67Wxm/PQMRMrv7GrI7yO9oQ2X3/d0jSNDa9eyzNJSO5J/i21liQGejeEaBpGk2sPeoCFGqcdx%20CLpZgRAXM9wrLgO6qPReHQpCGafh7pr7gR/rjrv2iylXbmW7wzDPa4Q93feV4W4GSYZ5CXEd1unc%20JNUpSX4dXhluACow1pPjo7msrapSmRRGf9G2JbYo8c5aKks6exOo/3S8MtwQsbwHs0V3IfYK3S70%20u7BhKglmw27mcPM/GTdhOFXEGn3bPtZ+V29ZWjTP8rf4X9y3aee5uwUpjjX6ttMgrZwe6YzSyv4K%208Od+3a2G2svVxk3x5vg9D0vsBdtY23nJfZQYe+l1cIrhdPZQ8NHs3Z0l9mkZ2dUTOrGRkFYvJVKj%20Pq3TekbNoGzzzQcmnBkl806ceZ8ZoyAM6eCPuHzi2Pxo7k6jNNIjbdIhXiSQ8q0DHR6fjdDwG/kL%20pb/KsevhNEkVQHerCo89/4xUYzbA81HoIlA2wBwXAwLytxxuKlNVvhXIfqNu8BuXaAPowQiUXb5x%20ukx1E27A0/09aM99Ktxfot265B/p3huBkgZpkx/86S6WI3z1LvV21fv3xphOlzSRNsTL1UKX4W7Z%20ysd4jjTOxnnC/0FXcYi98Iub5Wfl70IaXZvXG6LtnocSLr5TELP2dF/8yiCGsVN3iR3iGrHM7ZPy%20xzWoGOyzG6LYJ5gJbwY3xaWrWvHDu7uZHf7CreZjY8qc1v19pO3xl/y1hry4n5KG0sFN3V0Ago0r%20vnWh+/E02K5tZchp9kzPD9cw+DzbwL1nKPNwTq+Y2bguNbnrRR3odcUDCbdGXClfbamYDGbFqTAg%20XQJIlxDYaCn3No4eFKeQ4z5CTMKOGUVx6ybNfHk1xLsUM7P9R+AqrVvh+tzMI8qeU9ymPqfDSUSX%20X7+50iAFnArKFTYC5xd0i3jLTBm0VoD0GeGIkHkHihbRM2SnAzzadZxPLF2CPYb7aBJ3BjO3WoLl%20MsJBF6obLF8KM41tctCAVlcj02jq4UMs4XC2VOcSeIYhQyquQaUyfMY934DZQgxNF9Di/Q9/lO4y%200u4VMk6QVXviI1yGhvFiOCQdIfD7sgyX/fP8tLmGtYeYHySvY78wW76o+rnR3m/cw5DhNCRvpRoE%20Rf/i1/equS1kwsR/TFwKWGzNrz9ZXNjzTkVrL1o2uDGUR8qxbWnt9unL73c/ObG5EtYZyXQx/DJ1%204F24pQEzKi5+YW6eaQToOcFUfN/hV5eE7u9LLNzzpymeCnI/B+LoAdvKcGM/a2Zb+yNvrTTTBdAA%203+7HjcXFFRQTzNsi4gjk5y1KWiVPo7JnTEq4kATiYHU/knCBSIyKpHvl9PoW4QdpuHdSC8biO6a9%20rlDQTeiAI27okQ/vw78ah7BIUyOMdrXA+G46klbpMr+H4tvqonvoER2m4LZxpA2/GFYkPt19h2t4%20Mribdad+mXTxl8E7t5x7fMZMssuI9yePGzrir56e3wcXVyuvQhu/IH8rhk9lR4e+e9juAo/YqAj7%204RYgD9K0IoA04Hp5pASXEgMkHNtdlIzuxRD0zi8m/IX0k7K+gDRTurFEVNsXh3/zPW6ZUdobNNH9%20/B7b8g5oJJrQjMrKroGlIXW61P2Wbg3SpCI+mJBFMruEZlTIxLgNAojzj59/9l/s/AZL3KzC8Ct/%20vLsfN/fuD6aPEWZcQYGBMd2OkamFlR8x62rEag1oeTa/7laMwvEb9/uaH7MnXfJFnvhd8lDSIg3e%20vWz0WpZv7I9Q2DeIGfeFxbMqR91MRdxphl+6MX7ZSq1bgcJn/GcffGZCZ7rSCvhPC6D79C708dHj%209Ssnkh/c/A40c8/5yye9MvPSILzCLU80hmgQumg6wtJwAG+kpcX2PYbrgfB02RnEl6+gBxp1bnW4%20HLY+NzEmU4GkE3h2Rht0n9jnL93EFfx7QBWxRoG/jvABqxvQuV3d/J/W4XQpCy0ojxDzTd/cWgnj%20UPlMU0AGnnU9QGYwmCVvPqzM897j5NoBZwpjPDEuS1IwKsAP4cWUI6DXhc4II35a8kvchCNursuP%20kSvf74qbNwFuzpDmV58KoBUfw8pSvtac4QxnDSAv4osRRruX/asvD/+1sNuum3hiXm7NTKv4rbIp%20m/TRDMomN+IhL+5vm/PyGyAv+KNBiUHjN/xphAyzKS8zB9pXDNdmNkMuSBYqyZ/L5DCVirv8xPcS%201l2aAENIko2Anyox17EQFoM7BBGjSTqRF6RZZlAY2yXeQpAaK3EB/HD4mHhnJBzhddAl51A0pEsS%20A0nfGjEcjMCV9T0Q2zWjTRodgB7e9RVpi4TKDL5MsYClbqIszvAWll8PM6g73I/Q1wgbkKxfdGfS%20h0qW1FoPGtZQlcb/ivb9EKlwCqtfmDokqrpMGOiP7kCAMEg5NQ4YjW9FZMYUxEhavA6s/fH2tByN%20rG6KDx3HdSnr7qAZmJ2Ho8xtV30pdH+JTpBJySdvDCxgZJhtdu6P8B6u0y2rsbFq1KMrWBiOpSnu%20hQCMzrZTAyEFqCjtxd9juJcEeaI7pGtGQklHawFTetdpZlSdSPCehNOppAwODrUj6SB6P/ZZhoM5%20lu0+F0K54B43sHd1BN2sJN8RiO/HwUWJez2kUCWcFVBH09DhYmloC6TbIuFKl/q1QX7ePf6xDMNH%20qx7qdvfg0y0dhus1QEFbhiA3UygQHgXaf9MzXSojQJ5ptExQL37MwNT8cq0CZeGZOUeXymb816Tq%207PO91ScMwjP3gizujfHu3yTX4m75zf5yHnQ/3eKeyhkT7lswHtBtXKsuNSvLx7z67TAcyAqrPtjb%20AsIZacpbD1bp93y0bMtwkv4ZyzRSAoQfAYZT1wa80soz4I42mI1K5XnmQps95NuO4or86yHde7nY%20JmFUdqZP6GbBiuFk6ew2IdK/lS5V0IbNvS/RbOb/VmB6JvQ2SIcJXapPSOjVEnmP4ehSqSiN5GGC%20zBSaoEX6oUe2H72j+3YJWt6FNk0kDXHk7j6nMwJxU3b59RHqQGrRIIb5aHiHjbDaeFEYLjziwBMi%20eW/hXPjWGG750MhO13l0UxPu2kEMDUaqBUCHGxK9AyQclSm9imeuLRVcolllUcm91Q3izldAoOcR%20V5ZeMAn2rLxEXiI/uot3D34dqzGqpDANYFSe3mWK7tfS5kIbqV0tVgznN5mfwLfGcOpW95jqaK6I%20OSV1qVR6r+IdRlhtlc/YYzgkHEymeUYqjW5V6IV0Haw8A2cuS1tACqqbkz8xdMaMhIPZeoyk9PbV%20EXPfKbuwYrie7rKHb43h1F3udZtH26gg6iwdenrdHmC4fE/ucfUEpC/BnFOM06n4+mWbfqqtrSQv%2083hc9Q8TK175bb8jcYLhTJyXWfYz+NYYTqTozdgLmijeg5b1jvDTDyy+x/nV3PWOFsthuLbSwFE1%20qTt8++5upaxnadTqey0Urp3GOULuijUZL7TS8LSEy9A0AF2KdAp0m/zMKJXKQSJ8bUM+1AXqmTzy%20C5GxI+8wnNt14sDI/wzQdVewrgeiU7ntuiL2vnhvcaNnZUlFxXW7sgKkjcKgwxEH8anrRGdjmY0p%20l9HIlvhh9tmdIz30pOuq4Vj8FX3mWyTcJfj2JNxtoEEDzHc8eFoTFqLLZMA0znBlHm6Z2LVfpMhe%20V8n2K8UX32wwhmOuzHQugc8Uod+xS6aL0hhgSNImvZzHPF0zC+Ih7zGSj7IDGrfm3Vr8ZRhulhyM%20ULXMdSmQdJ6iEXRvK3wPIrq+oZUxWktF6e/5HwEJ2tPTfOLb4hoB/ZH85bMh6orbbzDMAqaPCfen%20VQMYbVW6mOF8b9QEw4n7XwpnmA2p0MsdLTRwPu/BcE/+6SItASGVkJZ7S1swUKRm/3eYBiAtozs9%20l7/vf1zXF/HAJMTVG9mOkL8OCDQtw4HrpQwFbQ67DAfROLEOIBQiXPqN9CLXGUyH47k1zMFIjyJz%20rbv0wL3n/K7fJQ+yL2nIbN5LXvHfxk0elbfWfX1McA4irCScQJeDYZlpj+GEtjKvRVvhCxqmzoOD%20Pfjy3ErQREPZm7PLuFjCcT3AzNIWlf7SUm4WSLgepMPNghUH11msEluiozMhRegRZhjua+nFefJ4%20D3dv3g7z6GU/kM59CVd+81MLl3ApYSRDD1TqNMMdZPYsjlIdbbRk8wJh0UN6u0RaIBElFVuGkwRt%20Ga7ewbLG11qf7umEPfjAZ4/hDGzkjUHDNs6LJVzLcCOpcEbC9XzNhezAmFd5GsUxYjhNDjOx21tN%202MOoW2kZjorrYUbCKYWLadNBKzBGcR9KOAuJxNfu8RZDHe4IbZe6x3BkIkZ+++i17tlbeXo40odG%20XWq+Vf0shgzX6HB7DDfK1ywu0QPp9nO4u3f96SBnuIEUnuGb63S4LOGs2+ghiGcMN9FyewW5bxgu%20F+moeD3CZ4k7qlg1jmPybXEtw300GihfbUwhhY5zdcRwlL+NhUFUlvitvukT2dZrbAcNIGLbW+ER%20hgw3Kpbs+11qSdj/kwErmOlDZLRHhLarnWG43dZv6eTZ/5ymJDDxKU7iWhik6I/obFkau2tx20Mu%20cw+rLtXi6zEcehR57vUWxIubyrd30KeltfvNZSjPmfH8JP8uw0W6my7V43qKK2hT2ftU2GE4FGch%20Sy9FtJFwIpJlQIzEf8+o2fUYjgxqMtS3ayeGE2NlhvPzkjBJeW+Xj8ASn6W7YrgUn7oL4pOfVTpN%209z8iHsCN1QitSFCmXr6QcHniNzMc9uSXbo2J5l5vAU2d4QptRYsecrlhospIRu+mqxQjIT1zuBHD%20ke9c71nl8bJbXavOexgy3N4+sH8Klg2pmXg8Q9TChvxncFE3r75i70D0xTrcPxYt8xVk9aA+vaLF%20K8M1oDulC6KVYrgfWLtX+aVr1G4NDF0Rv0g4Rrc53Cu2eGW4BnSPGA7IoJehDIt55MYAgPk5Lezz%205Rku30F3YaQGA+oG0Vd5t8Yrw63wyhzPjUOGowr2q6G4Zt1mQdzP1kfY14H5Gst+sQWNz+S+uHTz%20UPSrgdsI/Vydh8dzmHY/tRFtQN5PJ8iuG2omDx0/tf62se7lb4QJCReR6oNly3cC0tCYLgRoWE+3%200o5U0I18yP8pLqUmXq3fofvQVRGPCogduhJrcuhU3AygbopfHdqWnYqOLsUcIekrr4y4cSdd3wZk%20XV9eIyUd4om45s80jKDphTzSz3og+WBHtZaT5P/u9zvvyr2sZZoFkHd27xCGSo5pjtjRo/L4cpJ1%2066IHftkdHKPnuERS6fX2+GktmHDUI+njj8tqxMjEHXvpyIUoHvvgnO4lrT18hS51L0P7mf3a+LZz%20962hT60twxk3Ix18Ao/XInGAnpgUprVgkFgPj3UfGv7heIzCelz2jPRC+vlvypD8KZziAfyqhTEh%20qq3V2CtNgFTCHgkiKam4BNkTB/bu38rC78qvl135i/SVn3PIpYyyZKhcwMuZfGc3sJf+YbzJXTTo%20YZ2DEm8TF76EHJfSWKVdJoszuhJOOyTyakNGXOocIjxE95sQ6Sa26RZgQp6ZDW/RXocqcFcvN5wj%20yvVx2tYvhcofrvUusszKe55M5NPNwFC8M4XBbtse1K1xWo046Cpguh7omhiZHiEz9z8d1FWrVoHd%20LrUXAORvNgG/pLkQW9eyAg4V65p8wU/FWytQ5fi1DPaOvsDJeR1iVhwwolqP4B8YMb2LQ838ApiM%20M5RcyUUeYPhl777FH8yf46lXfAn4xyjOM+iz6iuyhAR9hiueUE6pSBiKe3QlcGEamEBKP2JUt07y%20rMtk2FemsIsEwd2kFNIHptI9IHTLxMkfN1rS9SI5SUFSDWkFQxI27vW1QUphTKD74hD1pI304lgg%208UgJx41DK6SDO/Fr/xuM7CjlB6WE/v958Jxx9/ESKY7S2DAcFaMjXozk1CXR7XjLt8qA4bgFk4Ox%20znjGSGylRsK4KC3XKVDZ+KXCMd59FXdGobjDkEgadDDCclwt7kf7tJFAHNLgwkExJnExeoYh78rd%20cOSB+4CRuPlSG+KC6QnLr/LPtQuEwT+/IhVMLSlM3D7aS4x4OSLvqpBWV7sOz89KS77Lbw/OE6aC%20qJFnbBgOZtOwWbsMkBoQn4qK9zidg6HSdBcvFxbyzqFbwnBRIAziw2ljLiodZsKPM479uR5oksUH%20BM7Mj+6H8IoPiYROxikjusw3f/7hccNwxMOzD3RKnsgLjE4cnp/CXPjzTzlaPAK6GQxF3tD/8OfM%202+iPR3AFeoJ5uIeN2ycB15jqWSD/Z8GF0vnOX0Fx+S2Xlg7vfvk016uS10F+N3lI/ohHt2dmzOa7%2036UaiIDKULcJE0iiSF9TRtgjJfiIz/zBPF5Ae6YCqWy9A1pBMOUfPsjgPUPdHL8woZhHdpJ+XLYM%20M/eg9Mhv5AlGDEk4gvuzX9I7C80Njsjvd+xaHoBfAMitk0YnKnB4h29misEz8WBa5hWWe335UAh3%20+/r7eoev8rC6SnVJo5ZHV7OObkzPiFBrWgwZDrSj1Ki0MBXGUMZwOfJ1EhauMKEuowbyQ7eHPe8L%20I2TCdkCYzGSSxEfoSYEMXf7cYlvmEfb95EoiL7lyxRRA9/AexSeIiZyhvpgqYNInM9/CJGYH0+tZ%20TJb96t393n3v+czuxA+w5+Z13MivGoz220Gv3kbSDcOhq8TsNAw3qqA1IbKEOwv0ORhIXd4M8jX5%20YJbhsk7Xgy5/boGkv2TKA4bKTC7J0oOY0Su7YXykYssYgjNGooUzn57NjZvFfbWg2GXM0K2XZg9q%20MNq4ibDqne/dxAaTidFQnHuITqfiGobToOIa5K5hD0fp9O+O6zPIDFxHK9IFZClWEfHD7NWd5avy%20iSMYsOm+JE1AXHdf8xjSsb7jProvb4bhJG2dsS1Po16ANGhc7U7hFs5wmjF+amaGZyXH/U+X7/0i%20o+1otMXC4IOudjaflfD9TQWRj619D3QZrCfrhoIMMQkxZanW03v2UpNbZlS+KJO/KqMubovjcszS%20bRY0rryNvodFwjHr3mJmdh1cw3BcHhgDhDGBOOCxh1nCSWdqJbTQDj584tuYnFF2DPHX4eqNoWGv%20UTyTzEgGH3Rlncjip9fwkbHFLcM7XVD0LvyGPeXilzgUjng1reThzA+GZxnFWeO2kbeeS5wYTojJ%20n4zHZ/nnGTc3pG0Ge9nJj4cpvaLKGurHU/eYwsJw2j0BYYkQYEfgbFD+MdkOhkM6ZrtZwwgVydJz%20k0Ey9ewxDEjoUvntuWeDLoQhvl5+0fFkPzNIoHK2OA53C/S753Po5/86THWpoDeimM3QrITrdWNI%20G/S4Pch9JOnOEs6vZO10z9yCrmmLGbAb+DzOM2Sv98kDhUvxXAy3V8JFh+O4V9uqZzM0O2joMRyo%20ulUfGl3mu3u9JRWmOUs4T2+gD/bm9Og2Km3qL3vXrkWlSJ82oH9oGv8MLs6VnaVK4XTY8rsHSTh6%20rtX9KYXei4TrQV3rEc5IuF6m9y6BBhpdZsbMovss4aTL9RpAT9rSxeqXjaKB/jzTWYw+I5QxOqXP%20gGF2hA64A+5ahmOVhjyP7pNTvdBA1SPxzDlmsDCcdkggvjX0ZR7FFUTLmBREvWeDhEOpXJRIs8vv%20soM4rmASptgTn047ZXsZ7GA44kPSLW5WCcqLn6ZP+Rw9+7ulRTwovdjL4JbDYAKVKdklk3fLVuYL%20iIZKM9MAptEz7lxYiB/uVYMmLb2yofdp84hhtMpEq9snJb41xM2N44TVMqAbC7uXbs9wVasfhrb0%20eM75cUPjaHoP5nXVaJ3hUJTbVQVABC0ko7JsmO1SZxTxHjRtkufJViflrdCzYL5rmQAedKsjPY5B%20lLZwQ8Dvv5MO1y8Xy4FCllLcRKk7fdkwcCTlctjslxHhrITTla754sFMt/Z2zBEIr/ywfNneTdxO%20i0CBDcMB7XELEsX/XkVKTGYiXK7Dte99iEHyfF1muDPdCt3yEk+P4cwOPa7eKm5NzPJdh/g1z3s6%20HL68kksamV5INUb6GYyyR8hhcwUzRULZ2dywd0cvMSv2/G2FXL+4t8zTow95z/lp8f4no4mFo2Gz%20SRegeoi/FobbfoUmtl+3QBkE+U6JluFGOl3LcLzBAP0ZfoF8xIRpXim4VIeDeX3eD2J2CApgyPE1%209rUMOlg0QpYmuZLEHPkKe2KV9Go13QgbdnzjVc9iOLZYMQeY85NjyMyNDgfTyZCHrI9lN9861dCI%20S6hbhsufY3KG28HCcBriw1CSYnClJvVkZOd6RbEjA3rGIFbz+2KMMbr2GNN/uvZmYAB+YTjZ5TTQ%20RfR8ZGA2DK2u547BLX9oY1399Q2/YO0e8K5SlWbIlZS72hZyyT7GYWMOUtel4oJ7K6nydaqoT8JR%20Q+3d+0v8LcMB5Wqa4b7/br2/CYigGRrhXSLhLtXhhJGEO9OluvRK8fSgbrdX/ox8y6NvKPWVhpiA%205lNDMO13v8YHbdnPJ2ZmuxTPy6+MvePXJY9JHX7x71vqTUnHTQ3TN8eaG6sFMIbiIAwSh18MW6Zg%20wCWN1OgJu9fQ2aNIHL4lrbzfPTxuBAxCirJSbhiOepYa0tb4wnBkvgWRtWCnBsgM1zLYSKcbzcPt%20o4bJjHIpw5H/0OEs3kGXCo6YEowmfjkXS0UB/+SQpbPRj04A5m27eEktyj6Mu6QbO5kDPQmX7Xpo%20a60n4YRpCSegP4gxeqNUSZk9CXdbhqtYRpeGGR2ulxrzbM5wMNsOw+3rlZNI8SPhhtjJBwyTR7UC%2078yJwXD+9ZluHEiatf0Rw41qyBtQiWvEcAxelp3SgzKtGc48IdW0CA3RmVxk1KbK1sRoHiW2DLbX%20AmbRtjrmBjMTXDpoAJlxR+AgUFYB2lHlORS9p1MJM7Ey2su7lAnDCBgpB8MhwTweix99VnH24s50%20Vc9wJOEETa2M6hd3zVOyTNjrNTcSLoOKrPNWNlo03UZzVLnCZxlupMO1rRD4Va0JMPqI4SBcr3Aj%20qDx7yF2Y60tXSmdocncfOtEKlL1T/gx6k0w7ffth0fPSlIp23I5wJOH2gP4GRvXLiFddqm+S6Mxy%207DMc0s7XFqNAofsEtl1qKvSgSx0zXNjnLrdlOPKRd+S2DDciQg/SQ0cgF+NpkT7qykQfZ/LXYhO2%20MChdaivdn5PhhFFZyM9pHY4NhZrkZNkjry3mrqhluCxhRhka6XBiuEy8luE43JxxDcOhaxwhT4vc%20Am3+WkbZQxtWPQKDE8qe6dpjuNzQM3PpjuAphks069M60jjNcAwUdC6VoXieihDzMZxuR6liEH5H%20Eu4Uwx0QIV9A3TLc6LJlgS7I87LDeDCcpNbycZCR/wMGJi3ylxtly3Cjbx+AfgWHRJlhuNzl7jHc%20qH4EuY7yAzQtgu/M6MJul4qE64FtJ8FwUXEw2CUMJyLPSLgVrILbtdRMhCPp4RJOZoCzXeoeKIsz%203GNdo72G4cQonLE9w3C47Uu4LYP0kPOzxOH/JeHG8ewyXG9aBLQSjln/GYaDsTLXV4aLip9mOMNq%200PL77RhOJ9Zu2aUuDHcjCSfaMNUCw5mNv0PbPYYjnmsknNBjOOEiHU5H9HsTv4BCOcOVCnOGK5nm%20d7g/zvwHgQIisgq6YrhEmB4ywxFujwgt9nS45ZqLdEuTmHAPMNOoR6AsznADCefLdAOGy+qCaOsM%20Z2VgCiLTk3rZlXBeT3USuDJctZvBQmvLg7ZkCWI4mD935cKG4fCUpdArgnivuA12u9RXPCf+mUz8%20ynAN6FJZlKer8g2Xv/zuGy1ZN/3+h++W9VNm/+lCmVHP32RgFzA7atioSZen0+f4obshfN41/E/D%20BMO1LTG/D1opOlLSk1ifXQMbsyv+qitPgzgdcs9+trGP4zD7kt7Ix8uil4tSnkQ/YfEtN/+t5W/d%20N7F72bE108af4szx1Tjiif/SufP/+NXzGIcMpyh0Y5ImhaVI+zuZtEyQEV/68veqTGYdSPHwy3KR%20/5reyCELBitIBm3ldnvskuHMhX7JA4q0jtFpV6nyqKWVyFs9a9qSBXvs2F7DiHk0Or8MbWo7aCq7%20RdhVH/sx77v2cS7M4tvyPYtDhtNuTk2Ctmcko8sojGa/2hGsX1WyRiw6mMNoGDve2fAJEwF1VWIw%20mKo1hOVXYTSy1P402S+jXxttBzMFs9cGsJDMAfPDcNojdgnUhepXeRPINyCPbJKgy2a/Ge9MtFN+%20355t75G7J5/+oCx08/wSp9iNsjAxTcOD5rGGKdpbefwpwHSWozCIuyVmoaFDW0bo5El1RgMk3/wS%20NzzgB4EsPtLgV+U6QsNwOXuvuBi5Ql+xQlfCweVAkoBWpVM3I+SF/SMoXn5D8phkfIyWyTu/ak36%20xQ+SJ4e9Fp5uacUZUVZzK2mg5C/LWzfAIp38f8axTX3f71LH4S7HbhyT3WqX4dT15C05zObvQd3Y%20LQFD9LYuXYROPLpEesS8amS4uo9BXti2pcaA3kh34w2lnBXVL10WbvzS5cZIeG3oZuWOIZxMGx+T%20x8TnmyxSmv5uBvfaaKvhXeFzo675jHSVh76pZchhAHSQ0CqUW7Crw7UVkW8Mh8B5dyen55dbwG8E%20VgQy018K5bu9t1f51YbTFmupfn0+/u7I/MJTj2K7DNdWtpYxMmNRiapQvrOQmRK0lak4KiyNleSw%20gcT9W4/HFdcmDxxWOUIrjf2bDfdvNks4bIgEeRnLYfmhxa8Z7hVHGPUUGbsMJ6Jj/D4yMzAC7+hs%20bF2Su+wY6cFkVK7bGXNmP4SHSWG8EMVhCPPxLkZJjIxhNL+h/PdwJywi39NI+WoNcTOqy3bs40NX%20I7/oirInfboingknewyjR35fMQ+pYnuY61KtxVPRVJw++hHnHN6G5CgJocsISA0GG0gX9IksxYgX%20hoT5Ht5T8WZMKnFSik2F7PMC7OPnSn51hTAveagHUpoWpTRWaX1etqbDcFn6qQyufps/lZd3hvli%20OBqB9JOvAa66F+Karq0k4b64fBUr0LTQLbEX58zBo1M6HGiPz+W7OvK4SU9kAumFxIBhYjTLqPRP%20d2Mnr25P8jkdk2hII8LjVzefs/crd4nE1dO92p3B+Hl4+FCu6L93ZlXe9PUchUHqkg7QOUt/tgER%20UnYPxAm9+KIO82HsHkESa/TtE9xmJzfs/RmTn+Wn2BOOq0wVF8xHvhTG7Qlj9jCj0sWwO2SYTokb%20Q3wKo2f5k33kywTEB+bnIvwSV8kzdHZaWD2N5uWc4Zjl1xohHqVnkbhLIzNcT+CHN4w57h/L12CK%20QXLgjkTK9nxnyz8AkuzepbBIDcIQHgPjUtHu9vDoXThdq/z75Kb9UrCw++zSk2fvxouUgoFgSNyQ%20jjAb9nyjIcLFFAt584+clHAyxOX5tvQuBZWD1JHkwaxvrayNsyLs8s3nfqevrr33C6Ql5QLcUg7i%20/uB1nGxSbaVexuZAzwKjA3m3P6UJ4m5hb1rFCOEP2q3tt1gk3Jvv1zPiICJYAykhacEvlejfWaDS%20zJ13mAVQ2VScvsMAvIssTOKVbX/4IQwmMwDgl2NwxOutzRqBTwWUKw80jwaDIV3wxyeWMtqBh6Sj%20tsyTH+JVmkhfZs8l4Xpgtp2W3aMRoAI42sgxS36R3hgxhjNhucUgA/+ZSbg/RN0YtyUBpBk2Hq8x%20hqsv5XJpfnHDwHDLRdZG0xb5JqYM0ofpPc+WfsBqqjyTrn+JJsXpDFpUK6Xfw8Jw7RIMGBEzn3ri%2080RUspKAGZCEAt0iRpWuZxgrutfCpIhkq+D8rQYkGV04jEgYMa7CL3AG/eyfRSIu/KkrhjH5Ezxv%205tenXIokIT6YlAYE8wHytma4LS3Wc49b9x5gADEBlQrTLUxhkBThF8YSU/qzGQHJhoEJOBTNWjGA%20Wbjent/YjPnkzCEmzflEv8bepWgxIEtiMTLInwAAzvB6Jr+ljvfgDEf3om4UKcIkHugz3H6kUhxh%20HAxKOXoelY6kqu9WqY0kcrvErIBuVikiCQWYXmlgCEe3LJB37NtrrIiDG4hwU4skZTE/acGkpCuG%20c/p0pF1PhzwCTI55Kt21JImOQFLZMA/2zpBmyJXeI4cRDgPDffdT7fqJC3skrM598Ew8MGIg4qAx%204xc3xecNIjEZ5Raj5+6VdDze0hDYhdwyXG7owiLh5ISkU8sdSbg9MBcnIJk0oFAKjGRlJyILHFxp%20U6zhreuzEWxI06i4FtmOEWgPOb495EPfdJ9Bk5o7aPO/74v+ZC29t0R2Boue1kiRI9DN6kR8i/YD%20bNDbpV9hkp4Ol6Wt4OpBxx76OJ2M2fBDLwMQWnnQkCnjDEeL2t4PF0Q9C0kKwMStJN4iQSwtmCEk%20xjp+pM4ekLyrrnTDnvUd4q6YrhBjxIggS0jCtzpcOzXy5n/9kdglaAcGs6Arkz7b4v7XbZ068xTT%20YzgYCEmXgR2mFRAtWn7hTUZYJFzvNsdLGC5nComkobKPQsuMPlKmJxHa7hQ44xRGoDuWbgaGJ+jF%20XImBhJ5kFJDOkmquGDcMl0+qAXWLt0JIkXM0J8woRD5KuUKhz3iUmjGbH+tAC7/kELoFU3CGw4M2%20Ly6wTNGiZVjoPXr2d2MwPSPhmNoIezZV2uDAnpF2rCa4fQrvo08zepc7/u9NmYeBYDi58a7nHI4w%20Hs50RNnJEA9meW/SozHwS/iW4dpLpFtiXo6nkCIPlt+DyVPmvzJoGCP0TnBljEapl6InoNqe0xkO%20Za83sdmuPZ4FEi4TJEundoJ2D1QEaCWWpNEISLOe4koFj7qHfLWFGI4YWmKi1y2XOBaJkaFB2G0R%2026nahjBiukOGm5JwFb20M3o8JD1XWLrU9cxwVJOIfJTxEWA44hLyKgXSh1Z9Blk/rIj4e0THrteF%20IkUyY2Ug4cTIIi574dr9cLi1Eq+FluhuDS4oFNDfRnrfUb2NvrUwAno3TNprTPDKMmiw3qHy07qh%20LgynXRh4/LX0/QvDDU7SjyDpEQxXkbuLM6M6GAdmQ4droUHASGL1mJowfeYNiHn3WjOoeu+4LFQQ%20umuvu+nBl5zu6wl9KpFRXwt6JdzoNdDjenNgMxKO9EZ5Q/XIeSEN6m10kFwT1MQXtNvGuzCciOt6%20zDIPF3bDk/QDaOqhZTgqWSOg3rzWHuhWe1JJ3exI9+mFIX/KYw+SxEcMh/53BJgi1h1LZfj/Aq+4%20daUgPbJkpPJ0z4l8ikGY8OVSQkaqvbtQ8u0Ea1h4SxuG40pYH/x0mAgJmHVGqUT5kuqMmUblDIdy%20X3doVigCFoHPQBXWMlzW4bKEO85mMGtPWonReiNSUCVZTkXP/ZQ1IX3EcDq0MwMqD4mBnkMF+8Dl%2097vNIICROkznTGqGK/F1m3g7imfrFkzHZHGvxxhJONULgwYPb8+kmRkGyUacOVYxGmFahMTF9zYf%20GYuEC6w9Lwx3qkt9Wrq5jYRLBOsRaA8wTk8fE0lGDOfM32m9bd4ySIsueo/hoM36Uun98lBeXwu2%20ioT5aOQwH/f3erdV8khliuHwx7u6y1ayIMFw1xqrX2DtKPWWGC6zDjt3ABKOWyuZOHbGK3mQlCW/%20MLwgxte8Xy6xT9qXfO6hYTiLJI38IDiRcHkJvyNDwfI7x/74pVKzvXaCYO4e6s6NGYN081Fnxw2D%20pOvZw/w9+zZv2chNuhNXz7fHIwPHBO6BCsXo2a+9L7pSlh6+28akGCA/2Q3Q88AsdYG9MgPYk3Co%20AzAcjMIghPhh8IXZSv4ykyt9+MLLYHkWjRQHCNr1u90Nw2UQkFZ01KWuPlOY0EqRrGec1eGoXC1Q%20t0Ai9QYUhMkj44w2bxlyO+pSBSd0R4rOQlIPqZbVDhq/8oAkzF+uAV4vlm5mOEkpIIZrP/BB+TAw%20HCzC9BfdvDNRMUIOqyU0mAyVwNWCsk0ff2I4Rqk6jN7igOE+BcMddKnLAdsGdBsZIx1uFuPdpiaZ%20nHRbLPYNQ+wxnJT2GYarqZ4vTwaVTKWN6EJltgMDCYK8nQmoCxbDtTGK4X76qZVC27RpCEKuP4Bv%20deNIQjHcHtYMZ5XCsS/2gvmrGO5AwvUYjrBtpV6jw9GdjqTVJZAe08MZhrslvKsqXVQLKjNLL6B6%20aRfpAdTNd87laRMx3Gi0mZGZvDcdIgmIrnee4RqQyR7DtdMkPYZjOuLn39bD8uu6VCPilSsfGW1j%20yPhaDHcWR4KAUbC6Qe/y/GnNcEdMgq7N4Ibus0cPunnioD6vZjgiYAG4LVjbxW4ZLnQnTSAL+Tje%20JV2qzxddCAiXMcNwmo+UxN+Ft/7zZboGqpdRqj0Jx3+kO+UPvWsrtTK01kzdwXQt/KMkFgf6pxhu%20b36yy3DKHL/OcA2D9SRcLTRPzEi/93mqar+WcJcx3GUSjnJIuRUOGc6IuGnRg8qB0EcVN4OzFIHh%209qRcu1tEjU4Srh2EZLQNdA/a5CqGGw0YQMNwcYAk3y3SDho4tdMyIC2J/f0t6qRr4FoJd+mxN5jh%20Egn3HF1qW4LLShSA2fZWgXrbk9DDKDtlZJTag+/kcXod547zH+q2JagC/bAbCVdHe7Ta7SiVOTkV%20UiIbCddjuHaz4/ONUvdxiYRjh++L6HBXSMYjCbc3D8cMAisNPYrSE7X0GgGhRHeq5yN0u9SF5awL%20o5Ust1Yb2IQoBgyGMylIl9qZ6GsrlQlUITPcLBtdqsNdwnDs45piuDMMc4NuN+OI4RAWPVB2zEjC%20OcOd6FIBPd8JhisejSB0qTrT4JsSrZXAZAzXMehlesdNv4xkwk9sXkRxJB5+FZa49eybHMtz9uMT%20j/xaHItdmdGudjXs8qxwHUNaqAnZjrz5c4nb81CeqQx+CbfCjRkm4xLp7QzXqDcZvS4VHDFc7VIn%20UGhCD6fBAow3Kk1Xws3iPIn+eXAaPSOjfouIvXB97riK4f6eEKH6BFu13YaR+iFekfHKcAVcjc8O%20Xl1tTyvVFnJ1rVx9/9MPYZd3ivDsNz5dMBD6p+GV4f5h3d3Xxosx3Hzbv5WUUDwz8YUf/vvTKxM+%20G65nuFQ5bdUuFdjF2GU1Ymsrf8MMKZXsNgw3TvcVz49dhvN9blSUGU2VgFxlTHX43WB3cXKIqyLy%20dAKTvcxnaU4rTzcwlcLwmyG1Nuyx0ZFbwwHTFLgzAa1TQH4VhT07m5WlLt+ZUsIw/dGesSWszpCS%20NvpWRj4EzrLMaH9fD+sJgHiOBpOfA9lvfQo/el/s2wbTwRJ347emmVMZAT8ygRwq5z8j5tzId+ve%209y+8sA63n5lzuGVc14FTXsoNjO/PxgRqJFSaGN4bS6lELj9UQwGa+5K7GjEgrthM8OSNUt/3QhAw%20oZ4nXZkrlYDw9ezixqBIz8zD5XmzHuoXfR6WfJIP4vFGUhid8O3OoBH6DOcR9TNRUdxXftdheKs2%209tS0xOq6DufA78p/x89NsI1Xrfa2Kc7Gdl2qHlp0K789OXQ5IqZefGu7foodhqM1xqa61QpA6Qr1%20bQGe761lyY1rsPilm5Q7Ru5yw44ur14BEW7qlsO9xiF39nb5r9l5t9e4L/48fHw/oHXD4CbTd4+4%20Aa06S6ARaOGjrkfAT9cU9z10w5k5Qi8MJqMXC35Cgg3CbQRHjQf1BjqO0DDcOnkWZdu5JfQmXfIs%20sAuEi/y4P5clpr01SMKSeZg6X/CsOLmbhGN69eLogDNc2THsBSqF9uUylrWKW4YWlXuA4QmboRva%20c1fWQyUuT1YZJ7ZNsTF1dMLs74BotGu6ZuzqcMtxP2cSLreJ6+WRAlSOCM02pHe//eSbLtmugh/t%20HuF6UwBDEB+SjLBIR0eJF2iTn86aZqbLzLkwvYX1+O1XDItbbiJ5S1QFp4reeX50FzB25B+G2Guh%20PUwt8hcgAfYOYX/L8HPBpaFfii7DLV0q15fe/eQtGaKqq3v/GBdP093gl6tK2VHiN1Fygsr8wCAe%20BunHtxnMMIKk68VO16PCIIhvRrPyh7Sk4nFjpwfxEDdKNYzF1hokr+wxfsu5+dX9wbgRJ+coFEc2%20XPHKxkH80piQdoQlX3TLR11kBvHN4q8s4ahbo1Z5uwy7Eo6K8kowJqHyeI+LoLk88A8/OIE70N1p%20ZAgGpKKpSPzliwblTsW6ZLR4MQB/2j1Kt/ru00ePn3S5OZ201X1ix5lN4kBSRT7zdEcQBqbmilX8%20yy4Qz87oFlblADAcYAqmd29eizMMhxSdl3A1vxzMRjoiYTj3K+QSVbRlNbhkijPDMH3/WOUxat6f%20fHTcT2eMXYbL3ByVHjeEY0vCToDiJ1/W512r+YfpkIYAJgN0lxQYP0AXxxALUkspEj9uXOnvzPvJ%20pK0xHUzF/Bwh/ICyMRzwS6IHa5l087g4wzbMoUtwlDLpiqgMTva2S2tagC6Y/GUJ2jPkj/w+GkP3%203GWIC396Z44SnVN2/JJHPfMLveU/28tQV/wSjrioA//GQukpZg2Ne3m2ukBa6x3QM+Q52xYbhoPA%206lJDKQ5mICHPJKff3TZELPb4qwxXT96TuOtJ5g9G1chHLYxKVpetCvdnq0j8eriiA+oSnOgGC9OY%20PxiXkBCSbhwCRBwRn3eN5o941GgiH3E1v+fDfrN+Igk3C/IJxKgBUWkNGNwrunNthRphoF6ZIWlE%20OKBGC1QH8puhcJQtGla9PFtYp9nDthxKmwYvfXsW+xKuVEAgbtJeKtvAsyRUlnCRicgolQBxc0Fh%20Cl1M095tluPHXx1pEl8wK37kT/FCcNcTG4IK7YhUkD6Vwx2NUlsgJcgXtPD4CjOTJzF+hTE70nqp%206OoeFbn2T3yyh/6iW+BpxbghDGhE67rINMrxh73e23yO4eXydCLtyMNceGc4RCBbbNogRDoD5rzy%20NnRQr+UKAqligZhmCxPvpYsbgbAUUIQWcanAkMzzhAMQT0YYSThilslA8ngllDJRVsWnuHFT5cNw%20lCO7CW2jBrkxUF7RaC1RU1nS7aLovmIs8iVJB/AL8krJEoeZNUOuQRpiOPkX+iECi4TTUgnE7l/c%20MoYzXLOdWcSQBNxDbrXrFhzxZEkL0bBT/PLPO4MJKnUk5vtTJFtoHgn1Ih9EWV9pFt0ykP4yAjRA%20daBReHduDJdBZekDIPgZVbSrBwkh+WYxZoPM0BkSOP5/1dsFetfmesMyHhqltjBcr8vZdgd99Bgu%20S7QWucsFOeMts1AZMJIAY1Epil9dclTYOL8whebqjjDqUpmv0zWrftLcn44ZLsMZrmxUEHoScQZB%20g7k62sMoPWhNGsxZ9tBjOAY4hxO/6CDMsbWZP8VwTZc6kjJHkOQSXC9KjUFdk/yp+3H9pemKWoK0%20qxcZuaRa1G7B6Hh9J1zgNMM1Eq7ieua5BDn/uXFXWL6KhGPEL6hL7WFUkkXCKVESZCrC0RGjPSAR%20Wgl3FuoeepKRwUAGor7tesGR/tcn5hZDhjMa9Yb8t2M4MM9017FnDa0VI7CsAA3AaF+CaI/hRnCG%204zjZNV+i6XWp4IgBKkKhBXX0VpElE1IMqRcMus6f9KBroS6VriEzH1t6eqrHbRlOmKO9M4A/Hfnf%20utNwe1IfXbf1Tb7beU4YzoXBpGACi4T7+W26B6REQCIz6HWpoMc8I0hx7ekls8pxrxv3btbLs1+W%207NrqcL6c1xlISRr4Up4pynS5MCj2TAa7ncXlu27MDX/QSuu3YVc/TiI7wqBv+gYHsyeMuxOPuRFG%20/mAY3LK7T+ySj/JOeNImT4QjfYXhGTuePazlgXVwGlaOV88YufExZQ9fyirsXf6zMJwWrGmtEpXX%20Srhe9zhCHW1ul1zyB+MyNDUi9EZb7QBlBhA+g3e6YxRiP8nVtOgzEs4np4uUzPpQD/o6NcibF2Ay%20MTtMqYn6jJUaYvklTfLJvKarTZ0wLZRGC0lF5xOLu1V5hN6yoDMc1QHTtLiW4c4A8Q56TDNiuHZ0%201RttnWF6oWU437TAHjwz//ttmz8qsker7qjYKoilrR6IIU8BSbfypTl79u7T3EmLSucX6QTYcbMK%206/7iXeFBnhriea8X8661pJdBPsCdTucv6Y7jEoqEezr1gd4W8wx3HF+vWwxG2oZtR7TtO5idYsgQ%20w8FIkvyaDnHm8qcKuhP0m3ZQ0tJPFZx1uKwTInWQKlmJh2nFuM5gpGEVTDcXloWpGv0K4Jf4MuOv%20JNvCKH0ovbYc5A9Jmc+GtGUHvXXopUsVw5BBBT7FcB0d7hIMFX8nzjo/7bRHMNzaDwOXcxOkleFg%20Mn2LQbHG9JHl02iDwSW6qj+DWRqaYaeK9Yq35zwPBwMslSp/TXf48W4gERNjZuQ8wOSSajDlqPu7%20BL24aEybDwUmVB2uiGYyq+yeYrgru1SATjY/srUC26hRYHAwGqT0Jihb5JK2XarAspPKmXedwHAO%20mKmlmdmpYtDDXMLliV/CwDiF2UCWVlTgqB56FU53l6WmT1AXxmyl3bXoXelFPTBoGcEZLo72rQNT%20xKwT7GEk4dpbzI8Aw2gNdgaZ4caI3StHyFXqUqkDmKU3fbQwnCGYwGJraIeUeXjPZ7sbhivIjHAn%203egAklwVUQrpWC0YhIzcLsHF83AZ9LtqYackXIfh5hiiAuk2TLPD/BF/9j+X30Apo/9fY9GPutiG%20ywwn7DFtbx5Ot26Co9HrpaAxZOl3LXoM53TZEVQbhgNR6b2q6GPUpZ5lONBb7B/l5Ez8ZyQnc1Yw%20Bmcwu9KxEFT5ahkOaTXqurpdqv1khutKuFyJy3PkYKHPTkUD8jTSBwHx7JkWy/SZ/1+jZwe6DCfv%20Ly3hSK2XZijnW5yJ30erOxWSU9iXcBWa7KzXzdZYcnzZ1kd45h/Gc2bD2F8uS8twEV6xmG+Y1p6Y%20eI0yYRebVv3Z/vOsd9nBcFU/tF8L43EYFv+enwghOw9R7PmNeLOEU1qB9vb6jA3DUbmRoJkUyR5O%20M5xlOuNIVxx9n/OI4drcr6dNwrVXwjxrPoNelzqCV2BHh9vvUvv1IGap2K8vRsQtrfn+2RH8G2md%20uPs6nPz187JhOJYlZpVWgVHdNV3qPpnM/UKGazHa99XiFgzHUmEPY4arI+M9+mda/bZ8PXAOPf1t%20y7RbbJkycnGTQUPGjIQjw6d1uBtJuL3lGXI+zP1BelL4R0yzitfi6jFcb4TueZqQcLMNXl8anMOT%20j5JbtJtKe4BRe7xwNcM5QYrh/7fCcJfocKOW2xuUCCq7dLi900fMb+mWJVYjoJUmgzEwHKNRdCYZ%20ZzbsTIL68xMTvmGQcP5s7jB8uMvUU1PogLJnmiPsON8bZpXO8hxhdFY454etaB7Wnl2dagx2SDiY%20q9pHmqw0eDrFfgYbCccCtc6JzuAihmtwlNWR+94839nuBohoo4nfEWYlHPAu1SqpxfNLOGu4hcky%20lr2PO6COe3m6QZe6zoxlrzyNcROGO5Bwl+hwIwkHRq1RjFZ1OPPXSbsNfQuGy2V5ToariOc9Ogk0%203t5aqTPcqO4G9l+B4baxHoljRHavALsMtzf6SnEp5ZwDLfM5eoRr7MYMty3X8zPcmJa9fGaGG4WE%204fYk3CbcgNnAiuHuLQL0lqpIBnMgYcqTMwdEwywRl1/348/hV3b1zX7N3Ym+mDLvoziLn+xOnDyH%20Ww3r74uRneJxG7OrYYH8YVQOvctOWCvUW8jni0o46FFwnYQLzHSpLKHtMdwZVIZLBXlFxbaKAnS7%20vW7mnw413BE2g4YxiV/x18VL1+kphnvFK17xir8HXgXcK/6GeNUKXxF4FXDPDCYiWEPAsBCVf2NS%204enL/77/b3xNoWwE14KZb4W18R6/3mTTPAKf3vVvdf/88/Jbv576tKwCM0NKWMbTjKtZtIsTqnEl%204nibwpP7WePJP4HHbc6c7JAY4QQD+WQSifR6m7ugQzumZ585p0b4cgVT7ja6dXvyR978nJylo/iy%202Lr/M276a8fD5C9+v4t1FX8rNCy0XOi5IN64zjywdmWikM8PU0e9iaWz4LIQjN+v2tk//orb4VXA%20vQByk+B53USe/J40Go8Lo0+Pzvg0Rn6ZceU0ccy61pC++m8CiF+EA796BlwT4A3T/CAkSAPjwtME%20JQ0LwYJw7YG9/r39/ggk0tCZSUD+EEoIVaWTsY6hgvLhlzzmhs4z21Pe/C8+eVPdakw8uWnyBw3Y%20WuSCs+y8wI50nEacAkd4WueSQ3Ks7+Pdf5OQC5A2hjJDU1/yMiCgeId+CNNMD8QqvvDrQrg8R8in%20uLvto9WrxQsNBOhHh4Md8evbqVHSV1yCVwH3FdFj2z4rN7Y7K0Lb8Mnm2VaS+rn+alA5n628gctL%20vQ4Zb98YDf8meBVwrxjCtTXTaNCE+IYKw0aeMZ+f4muiaBy8cyAOLcUvEXiI2yzc7+8W3kzW7Bji%205jtudL8jWurPFidDXpo7/vW1dzX/VzHwijO4UsCdZbfbsOfFzH66Rz9Ooe8jbKfy53nCp4Yw5zAM%2088zay+W4pJSveMVluK0GZ41qj32r25wvx9JQ1/Z7MWTM+nvFNRhQuRWyO++v9fSK58DNBBwT5C3a%20O17zu1YKhVjdi1W7j8UfQxzABLbASlxNKyZx5a5vy+teMvz5sKnEo/t5mdRmcpo/JnYZhmmympst%205a5LCH2Fr7yzBZyFAIZYDNMIxXE54uGdLeXcQ6LJY+x5x7+ugtBCgn8z1uJjsp/hmB+7s0ZPOfTO%20kE3vQO8MHxWf3D2+8s155UeT4rxTBn793cIA5ZNf8iVBgz/iG53J+NbwTeewFexX4NblXMYNN8tj%20m8PLckyoW5T1G5yDOypWuB8XfoY8PT8z4WageEbxXZvOZeFvVbpvBXV1krJVAS644C7PrF5K4AM6%20rDoXGPHU+4iCVnQ40THbWxEC6jBx16o1b/ilU8V/nKcyu3ROivlK5ibVuWiLjvIc79ZplzNJvNPJ%20kEdyx/YWQCdPPPEe8ZG23D1+e6dDJ4+RbnxXh06T+FAwtPLL3CeHLaNTjcvCUBK0ek18+Z0VaNLy%20Ttb8i4a6QUT5J4zmYoHyR/xASk4oNrHNiPTVmd8CQwEX1V2BliQbZVRg2Z2CQii/2NOeITixgHjm%20Qb3EOm4BWyqApXz/ZR8TWoXFlwHRiEuH8tx9ibu6r3D0blB85mjp6t6imnZ2z/uhIn9QTOUueTAs%20ZU9QfsP/2t9S1ua9upeDkx52TatwL7/+P94V1r+9aP5ZEKi0q/HGb4SUe967Rl3AB5RNe9O4VFVp%209Wh6CTy+Jq4ljfT0in8uZrlgWoOjl3FBZoztPUaxB4uAe/zTT+TycftLQKPlYwoYPj7A3jCMvj6x%20gTUCeg31HLcAvcvoykpAXnr5OQrXwv3rEuALQK9IRwN9qBuE3B7wp71x5L/9kkoLbrv504SmhumA%20obt6c+JBM+Cd+g+BdCPhU+LKwrndJPyKCTSdxBb9+lLnvEXY007jYRR/G34UX0B1vKB5X6aKnAfq%20jQUzuG6IWjIitZ6EETZ8i15q6jHWGXUB56p0LeRWoNQwCInelfGXgoZN4x3lX8OJfB8dhEeAAIRO%20O0zqAT/cwnmJcCZvqztPDHv34wHKJaZg2NP3X9zZDFsECn6FPkv1bW8BOgHqAv7iNwvbV/x9oaE7%20vAXP0rbgd3iAkQVth2f52cO0gIPRlwaS5imAGE8aDL64Uw+NgfubmcQf9wo5i6UwS28dLqTb+6QA%20/jDs9o8h5TiNWZAOczVM/OdPH5CHrPkw1yLhipDKX2l6eHxYhHLQLJcw5irefzAh+vje95f9+Msf%20Hs/6Uwv9sjDnUyu3gjro2QutdokW1hOu0DHno61ryoNxrc2wDNuHvfkFmInrhuldzzWvuCWqgGsR%20NXWmvqYFHIliGKa0q6P0+Do3CMjAG3v2CWBrMGgLNL6jL6beP1pDt4aYJ2YFBEarteCXD10yPLvV%20N1WkDXLlNEeVuEOc/BN/q5khoFDXe5+RQ4AhJAmrL2/xVQSEhwQlgvRHG9JjoBo0ykMywqF55fm+%20EJz9Ks5aWos275SPPK6FasRPp0TZKFeddwxhxoQy9eBDUwS5/Y4Z8vlwhslnkG80vHXct8G3mavn%20gO9aKM/bUp+jw8VD1NDIIjEXfCZoEH7ABZv9RsOtvTyNHA2tFQjKMm40cASlx+GNPeaBEDZoHBgX%20dObm7yY00UZcaJigRdNUeoTPQ90ZIAgQPF4eM3wJLj6yypaUOLCdgTDoCTjCMgGPZocADs3H8kX5%20zD/vlJH5ynefPrrAIQxCG0ElwUMHQdncvwm62AZSaS/ojfxDA2gBzVzLNXrVbwSsw9HpaLhK/URZ%20I/9umrOZ3xrWpemj5we7bH/3Lmu4cumEhKf4ibeboBfXbvyFp0/lIYW5Td7PxXLoO7VT5InaGcqO%20r4Sbu1ZZNXUxg10B181UyoiQ52kyuPGBhQdBK5PLUNYym41rJxY/Ao7Fip+twZmL+wUILhqqNEHN%20e6FJ+NxdMbhDEBosGplrkGZ4H0GpQDxAfgSePF4TduSHd9w51K38sNfNy+EhaniFQxBiWMHEDqDl%20Eh5tTgszxOV2DU0pB/RR2T0Pi7E/0rP84C46uIbL0NXKrr1+Evj6Vd5gGPdnQg03ua9uBil2FVFG%20x8btGkRZBFG1plbe7/5lvf33/uwoYZ7u/+Pm88f/+/LpTgfWhZTngsc7829xYfCvcHR0Qg4l/1u0%20+ZzDg9GfNB8e/uu/xM/v5y/BA3pv3fWu3yW/uS7S8+PDW/en78WJRyv2c863i3N6/r26nXqX/+E3%20jwuUKryHfykMh9T0tPfzfKjBwVzMpdHwMRCFrQIajgIaka9slHdvSOWXRnz38Oju8vPh3oY5plmg%20gXnDYvhqwgqDYMM/YdFwuHXBw2Vjf7+Xhkn8P/ItC/sLf7GNQo0cYiEs0L6oWNINAVvz46W0ZzQk%204pJwDS2ymOIT9/cmtDH4IX+ugZX39xZ/5Ce0XMIqX/ySJ4SQhzNDpUIPF+YlHX7J98NDDFl5Rzgj%20bBCEpEXYt39aWcweTXkpRwmvOBBaaHX0fuQN/zWf6imtjk2o/oGwtrLgTvykU1dITdiZRsreJ9UZ%20YZmuqHdtRy5uCW1EBnnDd5TRaGqNugobo/Xjj0ZnhuohpH0ztrsHbVQn4bvEY8Lw3oaoojV+MBIk%20ashuX+L3eBCK/Jqbx1/CywDFtYRPz8DzSJwmzHJYDAIp0tAIIOInfE0r/SLU7RlD7NjZ//gzO25L%20+ffbP768ef/ovx7O/cVv9sszxuOSIX7y6V4tPcub07/4k9/4LeWyvEtwIegIi3uk5RGFX2j6EPv5%206pSH+fAyXI6xgFtFHFkZQYsMLSis5o9CEIX54S4apTci11aisLr0PX95ikamcDQ8oNzQSNESgRou%20b17Z/Jp6yxAxGzQWGj7CNc9tAYQI6WCLcAMSoNhnbXSFTiX44kHJN6vKnh//i7jJOzbkBeGLFodf%20H7IaXcgr9q75mUAkHHkZDRmJc6FPyQ9zmmzKpIMizhbqQABMSKfBe5Q8QIcAxI4gu/dtr0fEto5z%20lAKCCEMDpBG3wG2ryQVooDTE9RB1DWksxJ/jwb4KV3u3usrvszgTZkWDhu+koSlfi2a3CI9PflKH%209/9787sLHBc8KZyXk6mUBi7AjE6Okq7CE98WyX+B5yOl02quTKkA33Nb5uGxY96XTpRpFxCjjRhp%20Bca8twi4KFT1qARm0K60CRFbP3G0FoQbggDDkSsMGKXtArM0ZIRB22hJicaNO8IAd2ktvEsYIlSA%20FibUePky2ewevn6pxpAwIR+Yin5M+EG4A+hEOWL4uGW+DMVPmVVuBPQI5CnTEbpmjDqvW4FOhdtE%20uFftoh3snc6lBxp4ryG6vQm5PQHXh+rNuMcE3+c/37lxG3ufhYTPgsnynIEEER00dY3g+fev96Xs%202/qVwM2cGdqb8V4nf172JKi8TC7cWt4etJomzno6JIOwleaz2Ghwvn2gOamg4aiGCz7nZRoQQOig%20UjI/dsZIc+m5sQWjZy/DsAmj59Yd48NR+5U77zEETVqSDYU5a8nQjzIhDMhXG9ctjfI0yjfDabkj%206BH+9F4s4NAp4N4Llw1l1bPm9IivFxa/lFvvepbf1YSvCVd6TxC8ECcaZj6VtAfiQrgxlJ5GaRS7%20LO9+cCn5bzUlc3c7+62rqN2YdpE1N0JraIm2l397QBC44ABNQ781lpGE5eXd3WNX2wUaUjK/yS/+%20XHApnyts6SVNbdsZS5XI4wHBc+ZPfQEX2Ibbx0bA0aNqWLKNrh89jeEMIKBrJWaE3Eh6H0e+HqH9%20UQIXbtab6d337PlQOFY+z5PxObDOA7RiqHoWdCKYPSDUgGiTkbXz56IKww2Em4TmLq4QAj6MtcYt%20o6EtYA4uY50LezuZ7rYUoenFU8VI8D0Hfvgt6hmhSoe31PWNBGvMrbXo2e2DIWqWQeJBzfUy76uO%209ij+lYDj3nmGJNrusYcc7UXDmIaozyvgLLer9GLuS2B1ctHmDoTB1wJzcrlDOEQprxY10NRGQNAj%208CX0MzTvEZDbPlOdAdoh2huaoA5zAxiYuUN1nkwfsGAi+NYk6+n5JWx+b3/lzu9irCPn67neod9/%20dA2ujQd3vp+R49uLO9tnO9mjCSHQpNFJ4Lq75aEXx6WGcumZ+IibhQV+ffHKhC3DVKXV/rbP2bR+%209/Lds2NEmN3a33pb0PVIc3DRIOhFGabGezAywzef2CtSE71Hw1gY1CWuC8ZY6Zv5xXihyjPXBumZ%20AsZzcbfKl5sYgeezvwqLYfLe4zWiwgwINxoQgi+nsaR97a+lo3ePu9h7A+vZ80zeih2CyvNsbpVu%208Ysf9+d21VT7YMKVu/JTDNormpz7U7pmT1oaorIi5udZrQdV/TPsxw7gj+8oaCqj36NvgX8Eq26l%20OMJ+rPPCNy8yaQ4uh0YAYI4xn+YQTYe/xfVp/OttCA6GkAg4vX99rMsG/12GLY02Q9RLwFzNzEf5%209/D8Q9Q1EGRoRUIclapHsf5p0MJNC4TcLJiXRSBizoArzP16dBtBXAI6Y1YFMe0Qew8ScFwqQGMn%20fD7ZgXBrhQAh/HTOlfwOSF9NMu7dG4PjfBnf/xjlRSvj9yg80BBVWJdtKxxeEkr9R+rAOtrMdyhc%20DE/VYdK55lVUOkY6yZheWmMl4Bjr0gvvDWd6PQ3hVhV+2Btt8SICruQryLQepr57++hEPFql/LtB%20TYz9b0xC+xA11V9mNDGhsLwX/wg4XyA5IRTB3cOjD1NjhNCmkpDyBZ9KQOWGyko5+7xmoPBMuGvR%20DKGGrbYgMUxth+3QCaES2MlvB9m30mf+d0+bovNha5V2ASDUWiC89nJCWpQzg21Z53L/vBD/ne0g%206RxZhVcdZiwCDrWQiBFWy1ChMJTvS7GGn1e58rAEd4aYhFc8fPeTX5k8J9B79yEqwybC/17H5PKn%20eDfPNnzbc98zDPv0TPr0FNk9m5n49/ww5NMvbnrPZiaN1oz8zcYlN+a4ZJfzFnVPM4imQO8JL2hB%20AIbU3BirbMSHATONR35IJ95qqL3wCGa2FZE+DSMDjUzaTew33IK4JWAQarpFGiBsJHA4rVLjD/+4%20IURxE/byOoIEJ8KJ55FgVl749a0ejaASvvt1vMVJAjuDuEb0+RpQOeG7LWreW1pPCTgAIzPZ2l4n%20fgR67FZlP6vCX6rBIZguBQ1Sx0h8eOVD1ktYdR7azPxXwXqR4fZgeBmdZGxPERiC5E4VAexH+QrU%208dEo4D+MhjbYu511fv/+9YP7xSB4s/AmTvzhB773MOaHzdEMCTXHibCMZwuHtmkCiaEwAskFevGH%20UfyaU9171rvKQDqez+SHd9LDjrpgCKd8tnHhj/xh5/Oupcz4xw17GXe3X4875zvF27VLdGz9tO8K%20w4ooQ+g2nfxMPqA7YXwkkARvyKOnhRd0kcUMqoDz3ihWtHQesweafysCYg5uLT3PNuQsEPlA7yyu%20EXBAWy9cg0lzcs+FW8zdvCRgyg0QSvGQ/l8OGJdjerOLDADBeHfPPr3aEKSRtZBm0AL/aGFoRO02%20kYwc/sd3sfoKRvHuIedQGhwCFvDO3BqaJyMggPaYNcUjrIevET800pC6pdDifyaN5IdwxInABXsL%20Skqb8sl/RYTLc4wIvXPYSbv8Ougx40vddQMgGfcle5Oay7DUjFZUybSGqEhfMofhXRL9yNCbeHh6%20JjMMUbFXXOohs//wuw6nXmPqt4Rn6wVzcQhonlu/Sx54l5F7fp78hXHVS7u93FSGFzNjuuodw4p2%20DFEDvgdpWUVdD1H3GG0PDHedDpb+GTDfl9G+CwiyXofLkI35LXKdr0tqgbYmYYRQQ9MAaB0V4V4p%200Htag3yRh97CiPK2FaK92NZpLfkqAgmtbiSM8b+sFJv/iMn+dwSeUpHAAswf7g1z1wJ3mx5Y03FS%20wHXy18NKwLENAOGmj+3OgkZxyyFq3lx6hGs1OOZy0Nzolff2mWmT4bVQz/xXAXX7vIgOFBManJrR%20PhC6rcY20uAAjWjtGuHV8PeOajGnR0NFy/jNhqUSSNzXhz1xY3DPBjsJwx5IH41wpKERlvSEOcrE%20vKHypXzwO4JrVsUf+/4cgzy1Agts7FJYygfqenGUW6u+CHJpxAIKU56uYHUUO2mJzJUvQ9QDQbcS%20cAT0zb7Lcn2PpFu7EHBrAXBewFX/LynggF8X1BVwtaxtJfRpc4ysSYxiyPaXpXI7ZAFX8xJP63xe%20llN6a3gH+tae2+Iyxl3H3/x2BBwa3NpmjVaLWQScpbWnwdVUA3tCqwfK1uvY2G4y0qwAZdwrzwo7%20DR0h0tJqBIRjFUpr7OUVIYdml7eroNmxkDECmmVPYE5pcBk7ZU8Cri2OvcNkRmR6V4RfrHQFNETF%20XUyK1GUilN3nNGTejwz++UVQyY7hSnbbMwpHmjTGs4awzMNJwCleL4eMxa3yXWNogDB6182YAcHu%202yzMeHke69nRTF/ZtUZxEJZ3/WLfK/uRISx1Sx0LDE/hg9UQtfDClocuQVy3ozQYJgPS1SQzoJzM%20LanslDW/9wydKMMjaTQ0LjQW3BBwqmvec937e/nFMF/Le7ZzP/i3fOX37M78E/XvmpLlhXpBaCgt%20/HjdlzqkPLy7vfFCr46yyfnx/JX8IJARJtlNz84z5V1p4Vf0QWCRX54VZglncSuMjJfHhCnPhMPd%20/ZYyetlSeUWvnI9WwF3DVc0iQ4MdyZgBcf/KGpyGqHlfXIutBncZliHAAHKnEWW077OY7blHoG4r%20DuKa5JfrEHlACLZl2ytrzyX739fg1jirwa2QaISw3ZuyIH/jEs0DgXUJH6Bh6oQTyM8jMG+Ixgj2%20NL49rDvV6EDZWaFtIOuNvvvlWg1RTyEVFunbCrS/koDj8D8awngVdTtPcCmO6CKGb/c6fTUBZ5qD%20cF1Mt0dbNl23NYslvPHySwm4nGMtXOim6xa3EnC+X3CHD3B3zdHysxZo59PHv29KtjiXxYSTYAQ3%20g0I9/z/CoYBDeLnENCm6DEvNIBB44lkanBOkGBpyfj8yOTzbRLLbnkHA9ezPGNTiX43BOWjfc8dQ%20HrSGntsZgwDr2cvIHYGa7eM9pgzOGOqvZz9rqFt+Ab/0ovBBrKjH17XyIfiXhDQFgXo8g9zozwi4%20M8fB9nAkwFqBcymONDgJQK/zYgec38rzGTAXRwd96Sbi4RzcBbQYCrgzBQsBt87UkabSIg9xX1qD%20A8zDocmNcKkG1eJof6A0uG9liMpcyRGuS6GBM3HEuI232tDZtAIOYXsmL5cKuKuGqAmHAu7AfRZH%20GhwCsKfBxfuJHJSwaG6YM/v3MloBx9wrawB0YOSGPZN7e3UzLh+iJvQE3FUbfb+GgLt/s1yZ3EPv%20GMglmBVw38wQdTUH9zKgUaEhkrbSR2uMFbpanrZsZ8ua/Z+50TdvLr4GGqKOcOQ+CxdwO3H5Kqu5%2030qDOzpbe4TZISo46gJ2BRxBuVXWh6cmMUUkVju06RcgWds5qvMaXPX/Uke1Mlhg8I+LDHCrObgj%20ASc6fIsCjv1IWtVk2iKvagLtU7oec/G0GhwN+QwuFXC30uYPBZzl7xYUPdLgXHsz9xByrQZ3Xgtj%20fyACbjS3eIQ9AXeWHjfR4FzAXb2K+nWHqPp8Xh8xBzbC3c/zF1EeraJ+axrc4bzWhcOQPUSO9/ON%20ttGWjYZ6Bjl8HaIe06v9WPYZ5NhJfy+1a+tOODVELXbgUgFHGE9zYnqjhyzg6DQ1ZEXRYq78DCYF%203D6h/ULMRqCdH6J2BJwTdz/tWwm4PYGMABsOUS2PzyHgWoF2cwFXGBfNPB/Na3F24v5lYGWy/Ldl%20eykN7hoBl0H6e9y95/7HCZ47EnBybwWahqx7eRwBodlHjS23+ZyGRgm3wKGA4yQ/0p1JPQ1J2ITp%20m34LMWgEfgNAkrzXaHAMi2dxMwF3oKHtzcG9hAbnmzV/n5+bEPYYewaswgoMSzFA38kVrkvlPEgv%205w2cLWv2f0rAvcAiw/1PP+1qUGcWRWY0OM9Lkx6LBPF+jq5gRsDRpuqX1Kr9cIg6oMUehgKuJne+%20cK/4u+N5uYOGhvBkaCIhyq+2KcHopIsAyJrMX1HAjfD++7chYMp7i1MCzjSivbRww/QWGe5O3PCS%200XY+ZyABR164fDe2pJlyYPX/c+pUZ3CgwfWIMibUK15xG8T+OsDoIHbUv/LdbfDt07HmMJ6cB8rz%20WT64ySLDK/4h6AwR6OVnWC7P5bEyq/cclrlXj+8pzkXiqlXc4ebPV7xiB68C7hUXgSESQgdBhBDy%20IeXDo98nyBCDnpaFEZ14YI6V+Ra+Yo/hxhrm85hv1fCJYSICDnd9QpBTEm9++dGF36UbR1/xz8UN%20BdxRP74e3wvZzo9ClecVXEvox++2mfGb5whVwrpbjWkT48o9/q/3diWXJZ3iP6ebIfvk3ivnNpUC%20C6f4w74NiU2y6/jrPfXRCbnEl3EUz8tjyVGi8yaXqSzHJSg+PD6eawh/WuwDXgcp7T6q/5wXRxu2%20dV+h41LCy4XfymeZQ7a8J7h9E48j5y27Z/sChRvGZYh38lFcNvGkPHbSOIOrBFzOeG8IoRU3gd48%20++PZe/riT5OL3rO7YIlrc4A2FnNkA2jCmeEMfujhtbwsv0xOEgvxommwUVVDI/djxFP8bF6+L5PH%20fn7T/ghPvIqP/KBt1PzV/OSyotHIAFai0VRUdoWnDF5KKwNp4Gf5encpnyZYSZtVJ/zktJloV7xs%20VKYMxCXaLrQo8RGGeJxm5p43basM+OV2XYUhbc8f8Vm4SD3+vxTIr1LUb7uyza3T1S7oBRY6F9p5%20XPYLsh/FzLcdEA7iDd1q7PXmNoUe9ieawVvwhtO1aKRyUzzEqfRkF3n5HDQvE/PaJlXpH/4yj1MW%204GkUIeD5M14SP+CXZ/hfeRItVOec3tG3LBR35KnmFSgvynfQ8d7TDDvRpNIS3vL0zG/ma57VJsmv%20+4cGhdfhPUYD3m6+poDL8GunS4MWRCBlUhUOKDQ3uFJpWilj2EMD5R13GIKhCs9aPSEdX1mBcPYO%20Y/FM2CBQhGGTYcTz2X9J239LntzNfvkiD4CYIjAVB+EjTWNjS18gv9hLULogMWYjPgE79peJYUnT%20byUtAjTyVfJpvzACdlT6z79FPLzjxsZGUpfAQUBpqwm08PCFMSkjw8JMZwm6+ApWCHtA/mAiQBzU%20nTOaQeE58weW/K2E3suC/Od5PNCufKpsgnhHZUdQUcdRlqgLfQdCfrxe4Esrs3iFeKCjf7vVwnHz%209c9vf/X8EBcgPA2dd/wCnuFV3FTP4mPR2PNi8eQ6C36LfIvzyAt+6s3S4eJ+3H/4IW0JIfmnPApH%20eghm8g/wi2CirrXlSnFSbiH7j9+IOz4IE+DZ22xaeb2zMlMv4hspBN4+1IaMD2lDan98J5c8ie7X%204EYCTtUgVBWzdXFcIZVzfP7cjaub6mUYxl/LuAVuPVfZtW7jmCqynxn/E7iiHsCNcjGFmtaIDi+V%20G9KZT2vjM9Fcbi+V83nstd8LctuWuby/RLkvEnD0Am1PjmSWdKdnQwMC9ATe81qh0GLoVTj36cMJ%20nhky+W+ExT8bWj0+s5cqTXxZQ0TLotfxnsT8KK78TI+mXh+Njt4F0CvID4aew/2bXY7HNSbyas/k%20FxCf56OUBzelleOUPeXhozLqZXMZ2mf5QSPTM8OGHJZ38pTzqmcQtA///Kr8+RlaSDshbzwTp2ux%20lNnixM/7n+MaJMKStsI7rPzQkZQIg4YiTeUs1iFi6J7TWspveRV6dCSMnnN5sdOxoRgWlfjMPj8L%20vWfuCnx4qDya41Yc2C3xHeTVteaicbbx5aHqbP4IL22njU8avsfnT2E/G3eOjza0xM1UTokDuzN5%207cWNneypL8UnMIJghAd/ShOX1jfCRQKOhCPp8t/eYQDUWAm2FhBXjccNDQpT3n/+qQrMn9/Uxosf%203DSHIOC2xFfi+YMvZJVfrj9yPzacy4TimZU5F558Kcz88quwPCu+bM83OXM8fjzN0l/iKP5ksCff%2016rYLZQXT4M0S14jf6L9mlYZPmTn+6L2y8dU2GNGeNFLzwhv3ClDZugMhnx0NDAagpfhV19zPYO6%20NUTlyHT/GmCY+fDw3y+Pd/+xt6+bl38S1vVunIWSYzzIXHMI1ODHvRq52RwcTAmzuyCyxhPJrpPO%20Qgw8JOnr14abwKDxae4HcACeRojkzqhxjYv3zhoqaP3GfMI43BrhD6G4mvC0Z81LVKzjpDKgyRqz%206faBVoXwaeOBdkF3gNs4HWlvgl/0mfwjOAXKsGg/i+B5WVwq4DjlcFnILZ7u//Pl6e5f5e0WuDZn%20JXzmyb8ZbtGx3UzAMYFKQ0D7ant6YSPglq93mer7xYSBaSNcOpmvDn80aY0WRbwcckaAPrwvKy8H%20IC6/xBJhZGlzjQuCUhP5Z0A4hNyiQls+1oJiWxn0MqRLWFR7X2goAm8kLPYqlfyvNbUKNEXPH99Y%20NfojjHtpaNiZoY5AgGZKAy2ONInzrybgPppGeRuY+DcB9/nhF6vH9ULGpUBYPtx9/+Xzx//zODV9%20ckYDVhz85qu+LqPWt4evJuBY5WAOQVUCaMwMKxFGPgRqYQ2uFUpZwKE1oK1hsgbBMw2Q5exouE9u%20F1rMPvDn8dKALX0EBOHJ/1kQD/lXGRAUCPU9IPAR2uSVPCgvCEbcMDwz5zhzd5bPldkQslfxxEXH%204MeazCjeDAmrDDqWh4d1vVCzaHVAw1PKm+eVtni+ZjXP6PIXv+NLEFJ8RQMKm2Jf7AQXQH++M1pZ%20R2VC7lLkNBCYYC/OPWHneSrhPj/+6PX4rDCa1Nw0+XI3s2votg/FsY1L6Nd7z26MkwJuHHlu7Eyw%20o3G9+V+tOE0OZmQBdwQEn9/ZZgamQLObAZoIfvNdbx/u6zL2HGq5EeIMTWeGuVQ6eUU48+tzCKYd%20ubA0bcv9WIUieCSMECTQzk2j8SKcRnknraBNZXQ6BMXDrzRrhCydhjqUrDEL5LEFQlRMp+E6b9Vu%20TY996sxjTsCxmPPGG/7Hu/+6QOKd58dP7/2dZ8H9mN/HhzEveIdhdRYCJPjNtS7itnrM8bXwurb0%20c55IKzQtq60i4AB+yGNFiDZpdZFOfSYv5EPgglgWQPwaJ6uXdr76Gni+W/o1gmzJX2M/AvGJfl4H%20lL0TttZ7/HpbtrIxksD4lNgBb6wE3NZrL3A/Qq3UgGgwMSSjYaE5MdnPxDsNQ40DAeerSaYlVI0Q%20AliDf3j0j8Zqr0wL/GfDh0AwPBOW5xzWBaQ1atdYGLZOoZY1lxrtxrXCFcKHysJts35NjT23aIeE%20VC6CDRohRDIkCPHDMzQk3h5dEKQIc8pHedeNJoBGyT6uPmpec4cgaIgavmJfF0ITrRaNkY7tzKLK%20mjL1LfZqVcDoWctUw68w3oH5TYBQdujAvqr7X//nDcg7mPKLYFCjdXrZ79JwS6r8J03sZQD+I0x0%20sDzjxiJEC+LFkA+Fw7BY4dqgGUA6xEU8tQVUkG/CKB/KN4a4w8/Tl+9/tQ7JeMRv0oU+3sbiV/Hi%20L56g10gYhQ/lKeddtILW8ge9WXzxNjWMs0J0XeKEXxlmk2eLEzuNHsJOKcF/H1yxiAXI2HOI4iT3%20HroCLg//2uvDR5EtzG+F92FYESgIOxoBG/7efPjjy4+/s/G0CLj3TG5/cTsM4J073d/+GWFk36Ys%20NwTIG5PkfMEHoYZg4ZnvM7Z3vEE8NKCooIraYGoaxKGe0P+LYcyofAgLdzKD0NHd9j/+/sGfyd/C%20/KnyXTOIWB0u9MsQVVqWgODAjuEhiy9v7n7zeMkfMbSCHJr7ympH09MQWfkWCO/lLXSA6VR/Gcdz%20cLVMe4DeLO9z5pTLNluhCONmOA+VRr6HrBWB3hycN0ZvUEEzF0Rm18at+TbXrgjTDOMDVt/uFg02%20g7m1Hoi3t1hBWhJ6YBFFXqYqbNt0BL5klX9bVH47riPqX3TKoN5krzk/n5s0pQEtdw6Wk6aevOxG%20F5VR9SEBt8V8WVItrD3zhnTUHIzDGqL32NaAl7kcs8MPwoTGxvMTvZb90rhpaDAoQhMBR6ZpoGE+%20+C/MRiPjPdxj/xrxIDgQYDQ+7GSwIxxx4kZavCtdftEA336IhQkM7gxzaVCkwfcba17WeSJdNEHZ%20IQBy+sRHeeVO/nn3MpbyI4TbcBh6O9c0sp31Ti44zeQv2hMXhhuSg4ZBi0jLekHzwy8CHXtorXk/%20GoPiCaEXu+9bA52iLCaYi9aJIS/yQ730tMYFSYDP4vvvvvvy5nsTxB628F8nnqUnv7fGxKT8YL6p%20NrLwf+Yi0tzoEGrtxH3Fup0A6pJ8abirBtuDD1nLwkIGghZ78kHaPCM4ec6d4QhocA+P3/mv4hCU%20P48LU+i5QaJ9K4QyvHwpPtcMd/xntIIcqOx5umA3nycwnIMj6u0WhzU8+UIUencaCQ26bQhoDqid%20CJuMvE1EIA4aVwbakDdsEyoueBjynvgIjAusMmQkb8R1CRAA5I24VNY9SGhzC4YPuc1IeDDUBPSW%20oVmGVkWjahsW1ECAkSZpjyBB57SyOJQGQPCtUeOBPoLSIg6EtadpdMN+0S47QugcIm22cTDcOGLk%207D4SHq5xlXkyYVbAETuNyxurCxbRraQ7Wd4cB432dtinD/yl9vDjuxiyQTPyAS8hfNQpOJ0a4bqg%20lJMpjL5G5jHHYwNoJoHnGrLokIQWWBZEFpq28cU74T7dfefP16Ar4NAYWBDgfGeeW6vYFhLmh9A0%20CGkCFSYQTBtAMGWwUXSIxFSkRsNm6CoBt6tNGGoO44nw0lRi6LktwwYpD/LvwsniIa4siNvYPAVz%20J78Shu8+ffRfCQ8EEL8MO/OkfjuEJDzx9Sb+A+vUyZfS4JkhMNoYwCeCljIs+bJfuWWQnoQcDQia%20S9hIq2jDBPq2GWiFDEVznKAXMrsDhjBoARoe0mB5bkOf0eD6WMeX33r53GDFPwHCKWw/jqmYV764%203l4dH/WU+dKHfI2QQXAggDX8hn55ODojBGeBQCMN8oBph72BASXaei+LXMtUyURehhocWkUcVt4X%20JMJyHKRkit8Yvt1bQ/7gDeX+cb21Y3YVlRi3JOjbdnGyUmawSbmXRmtX3tn1/85owTASxqSRS0MD%207dyXPuAjIdVJfQPo75qzxa96CKEXQ1yEHvlwAWP+RzGiedPj4g/jw1V3MeFt4ZkjxI5htUD80Yns%20g8UJGPaJYXixW6OkZH6EeEa8xi95g0djAn0dy632wXkezbQLQN8Kfvjtfik5HW9VJIJGYUDQqPfn%20w+HS1meHmzOIUWAIpVBo7Lm5FGGEVvbQIeqIFrx3lYAbgYgxebMswo2CUIiVMaZ3Y1qCz1O17pbZ%20jd0/2CAoNDzMQgnBhzsT/22YPaO5TwQTws7rAmHU8Tsy1C0Cl+d2m89anFQguPItEz3Quf30w3dL%20J+rN0ASduzUNYCXgyq8wygNAwOXVwhwP0Dt0b5HteOZL7T/+whzyOL6XxCJsLT+snKpDoXNpP1g0%20C9eCLT40u+tQ6cJHsvmQEjsp4D3PK8KpYI+C23rf820jjndxA0lepOoIuIiEK0+c8RopWrFO7JLe%20rTcH9wqj5Z8mXFh2b9BqdntAo3n34YcSJhYfLgH1j2BFk0PIzYBD9+1KaA8IQuezwktxTU9sO8kb%20ny8VJBqi0sgQUC3oeEdfYCdNNCM6ZteKbFj/71/DL/b/fnu80fy5QR5+e1+2IhXBC6WYhzsL5t2Y%20N/PVS/u91RwiUyBZm+ddw+kjnKv3+FARK/P5CGVXg8MTzEaPvT1v2ccs8ztKZZzZ6PtPAivPrq01%20Qq6dm5sBYXyI6TdhnGGYihCOae7jAFxbjjkCjI/gOMK1Ag6tmEbfDpvRdPLUQAttuXj7a/wiSFgo%20Q8CB0ZaMl4DPAw9o1xPmxxjRuNpfItTz8FmYzd/ZekfAcS0+HaTQFXBcS4Jw40hTOywZ4ejYUg+v%20Am4MhNJa67pMC/OtHn/eD7Y8zMG3GbiQrHGI9TILShObAUM9ttFopX4vJNroJdAcnDSvH5NAIkZp%20b72GiztTBC2+/3Edh4TdKIecLjj6loRrmJYHhsBH4FJK/P7001hIXC14U34l3F2bLSu0Ah1G/iB5%20jwY9DZkhaxVeI8qZS6fe3eaAnhnDOTiW79kvxq+AsIPJkZRZSpLsunevGcvM2TJqDFGbQijz/7Df%20hTblnb18y2Zis6OyfcLffisdR78B3nyhwXeGF/GjdA2jusnPAAGJkNM8a8Dq3IYbugXWJ30nkGNm%20wli3x+7hbE8uSMCpkbUNVMIJDa5OzAfyymQX0NEMcehL972zuqTdbo8K1LiVP7TJUZpoa64Npfob%20oSdUzgLhJcFPfDwjqKEh5YRe0KgK09q95RL08oK7tLh+aQPUe+ZFZA6LWvANNG/5tIehgGOyjqHq%20WpCNwQTiWbzOwe0ja17aL3cWCDcE5TXwVTYTcLND1D1kluQKcDTMI81Piw7LPrxJSMBJkNFAETbE%2049tj0mS8/ABv3Kb1xULDOG8SvPgjLuKsCDfiHWlUzFvjnoeai0BoBBmCj/h7CyItvvv1/FAyg3JJ%20m9TCD2CITv5wg0bk5c37R6crYXhn7lTz8dAZ9x5847qVaa9OL+3YMoYCThN2rEzMoL9fbh+vAm4f%20eZiKgEHInQVhWGy4FmcWGfYAy4ptOaZFoznSStAYXCAN5spGQMBJ0xBooDQchI4aF/nJmgblrAJu%20Hu3cEnkm/ZHQYmiKAMh05d1p1Pit+Ttu9K7p2W/WcM4Ki65Qtjwh2DCKm3ySZzQ87Lk44t40UcJ7%20+QfzhNCeMhFmhGcTcAxFZeqSfewDYijC0LVl9kuY/3UO7hja3IuAGa9o76OvwZ1gHmPiWwk4gdVT%20BBZGOfm4dHixQdqfaFTGczQENSKEIsJn+TW7/I5Bk2CRAU0h2zPEQhApTPh99A2yNEbeaZgMF+XG%207ypde9ZxQBn8xTaSSJt3F6b2TFzEqfAKixDIecPQtijnkq65MzpCaMkPbso/6clehpVVyoIf5ru4%20xMH9Wrief5VHaSJYoFHrr2cIyz5XZEO2p7wSYLJraYabOpKcN2jG7y34bajBrREsqC9XMS8XX+mp%20jYQMncWrgDuGBNwlK6iAcAi4S7eJCH0BtxaSM/NDl4BGLtBgj8BiAsIDQZEXBQCNSl8la6FhmRYl%205lDz5g3W0sSQh7xooLlKQcPkEXK+8+LIDPh6m+byEDIIK38r9ZPzVVHLoaH8tZjJt3cspsmCmoNA%20rvftfFv73sekgDvGRauor0PUQ0iwIaQYsn4tICBplAw/BL/ppHRsaB4zk76XgB5doOHtTf7jjqAB%20Z49qEZaQdTh4O2iuSugOARsgiBCWx9jSw7VH+5WgIq7fTJtVfJpzRBiiPWUgePdofA16sbpALSur%207bDaNbry7lvXOLtsz/DejJC7mYDbmyxco2bq7yjgrj//CCqNWFjgBpRqd1ypzwE/CXHDIeoZ5LkY%20GgCNlBXdGAr+6XN0aI8+tJJAsPezdUHcCAYEQcZ1FI/Qipt8I+wkhEexH6XJRQV70NwfJwh6QMC5%20Jmd0Qtg6/QotNYf3kiA96k50iTplfva6nJwScPrwLwsPDFVz4mc0OK5bArcaoj6a9vCt4C599PYW%20YJUR7e1opfEUjJmh/Rm6+RB1uhO7HL1yrvgsrdAxZ6OjQAgQGiYNRFqmVlFnoYWytpx1bjAa4iVQ%2056C8XUtLposC/Rwt6Zig6EFTStALg3DTosec1jgPfaB7T6FxAWt/0mxd6NrvJVNfGScFXD2j2FbQ%20mVXURcDdQoMzwnxLAk4967eunZK/M3TjJMTzaHDHIuOoF0ewMaTScOxSAbfKi/GVkL9toSFU/j+L%20nu9+DMexH/HZOuxeTGswX3frIbo6/f02QR7DUH8udK0DC8znv8VXmYPThOt1GlwpdBJwMF87n/Bc%20aD/oIsxV5nloYlgN7FqcFnDNPrglF97zlsfyeykYIah8ElKA+T1fub/j+u7oYJfVfLPjmQlt7LFj%20fgY7hID7MS2G9xxmY2fv/mHh8k768osGomduxJD/wzhL3vLz8p7S4zeXKYdBU1O8OR7Khj1526Sb%20/Ocw2U8uX7ZjTo6r8WWX3Xl206bXs7N3Lx/pWJtwdyuL3N2P3BWHvfOMHe/6GDxY81bLaWPOu1DA%20bSM8UiXzKtKRBnd2T52uVX9OAdeWeJT3RcDdeIX47bsiUJNmAfpVO65w4RIBx80krTZ1V/Y5wZht%203q5DTWdmHkY8BWggYKTBHc1ftch1/VIdqDCaR9QQdfdOxQtx7bCwhcowajMjUO9rvtLWmM/rlfAd%20vjs9RNUXpTQZ6LAEdB+YCxl/sv9mL1++vF8ysmhwKnCTQRdwhCWuxqiHX57NHw0ViZ8FHL7asIfG%20wngcZogX5onUEkpeNa+Au57BpjLxX8qiuM/8YggvmpEWaWIyc1P+PUSYiJenRcCV8oyAb8CtJLGf%20TjZrhG3fbRcp/VHoyPM+4kxk+ENLANcIuNzJis7YXdv4WwF5JKDynG6u42cRcKUutDKe08v0yPw+%20g0tHNcf1fswXF2lwdWxccTREzXtv5jS4/cx7wy/Af1S0NWBjoEsqfSWwC/YqJLuheguLgLu5BkcD%20XjfOXM6zZV4E3AnQwX0NzAi45etjhssFXE2nR2f4TAJqan6v03m0PJU3N/eQ85F5Svazl2GAYyoG%20JOAyT2UBl/l9hJzWpaOavD3oUtxsDu5oVShv+juag8vEHGEl4KyhUhmu+ewKuA4DFyYU4+a0254q%20V9qhgEvuvp3BH7YMnxk4x99CQ9S6erZmwPq8jUX5y+Uhf0cCq43pWxZw+VqvWwxRsx8JoRBw0ehG%20ceec9vgQuueGm1doe8gaXI5PfFD5LHh/hKi7mrs9iqqzv0SD67XBWQGnPHGED/QUqbO42RzcmPnD%20bxZweZtIT+UfCTgYvVZ4HJ2h58a/E9QEyL6AK5Vm/mBgNRwIKaaDcZS+mMeqzH8FHxKL6Tm+1hNw%20qWxdTQlhV/Lhr6NGbH6Ic9HgDgVcKWOCGLItGxO//mz+2zAC55E5lwytR/VyDdal7rxRp5k20K2D%20LOB8XhDaWnl7dB0JOAkteAE/aujvfwqeo/wSIrtaDHlOfJhXBFd0tzYzEnDiGfE788yr+i5ftSM+%208dmoDqGB5qn32gZAQHUFXOLhLNzdT6qT2E/3uCzCQcvc6StO4lP9ZnABAzwH2rqLt7XdEU4JOI5o%20sULFMa18ywgVxWSg72y3556BAZdn0+DQ+Gh4ECL7w/i1POae7RAk/Drj2TNDYoYiCDiIxg5n91ue%20cc/h3ZCmpQdD/GaVBKMRFw3BV27MnmeYgGePs1y5rvASpvjDjbzyTJz4IX8qG6tASnNFG+K0fLJq%20pPJgz/5CpeP5K8/44V4u5Y+8ko+lzOZHz8ofdu5mhnhJI/JktLV4lD/saWQYhcFNYT2vZlS+DPgh%20C5azzLcFgiBuZkWgujZgDQDe8vSdZiVfKX+U2fmLvJqdl8vsoBVheV78i7aJPjIh1OzZ0sGP0uXc%207EJXc1PcbXgZT6/wofLd8oXi8zov+c4GN8J6nswv9eZ8TdzmTvo8E5+3IYubMLyLn9yYPWnghv+F%20r7IRXc0vfrwtEJ/xhPNViRs3tZeF1oXv3JS6UNn1rLJ7fBYPz8oz9Pb47HmJR6bkS/Bjon6CYR43%20G6K+4hXPg7bfvlaIvuKvjjMc8CrgXvEVIBa9RFi9Crh/GrY1Ps8DrwLuFbtglc4vPmVow9DD3rmE%20k+GbFouYJsAP32HQUNbff/jBDWDI4r821OLQNENK/PiEsg1DuUsfI2BPGlyxw5ya4mE7CEPGileB%2094oxvpKA22PKl2TYv0LjUB5n8zrjb89P342J41usan0dzNIuQ2HOhL0knVviOdJ/rjJdQt/zeNXg%20XvGKV/xtcZWAY8WL4UYGKycMLbJkZrUz7zRXGF9ZLCspvrL6YMOesirHcIirXviylzYe/vpbuOmD%20OKTPai7Dop9tCAUYHhGHrzI9RjhWgIifYRYrMYA4WKHTcIe4lLbsFFfOF/GyuuerRyVf7t/iYvVP%20YLhFGViRAr4K9enJ05WdVqKxA+SBVSaW9IOGsUWBYZp/6Kdsr+EZv3moprj4lgZgKAndc96Jk9XY%20TAfsGDZSF8SJlkb8HMtSHqADaXke0ur5S0N8Y7n0X6DyCsqr4B++Nh6DBvpCVISx+i5DbJ7f/O+X%20xLvBx9CEMovv/IZri99XCI1WIPjok6cDeIYXqW/CAuKE//UOiJs4lvZj/MNqJ2UTjYmLI0nEp7yT%20Du3CVyML/9FGgOfFn4JWnveSJnUO/1EGfQlrcSvpcTWX84PFIzv8Yyf+BT5dYWlXu+BrtUfgeTd/%20xLW0TasH6ob4KCvgmdXXmveIi3Tl5xocCjglGtBvBYUaYXGxystQmBo2tgdk8N63++wCrdgsfhAC%20AsTNYWO7wTo+PecUsruADeFbrP3Gczf8puzKuzWi4j/HH+41r/Kf465u5ShXeW7h5S7PGb3yKC8Z%20S5ylDDnva/RSuRbbvLOnyvdZlfc1wrYtG2VoaaP3XB75cP/+EPvvclhcZFdi8Genc46rhOn9tnYZ%20vToYoVcXbZz5XXHnPCx2ZW8fkFsO60+FHoHqJuQ4Wnia5RnkuIXWLt7W4S7BCQ1OSfF7Jtlrs5jD%205zx8bVySh70wrdtzl/E54r9dnB5T0zm84hUZ4rY9rpsWcKiN+cpsJC4qKr+o7RiefYhlvxjUT7Qt%202b9796ursMTFMyooKqw/f3j3hS+6//zbL+6OPwx+fBOgDffoJfCLO/YM9RheKS3ddkFeGGLw7GmZ%20Ci8/+s351TPh6Y2JlyEEFwAqHw/vPy1Dao/XnpW2yqwhDs/6VVyEgxayVxlIwzcc2zAde+iAG0Nh%20hpFvPthQsWyKJA/Exzt+SZ/3nF6vLkhXz0rXhxkWJ9+XdJpaHolrya/liWHIUjbLX07LP1Jiz4LT%200fwzNJLW2tMUZyA+Ix9CLHLUMnk5LY88w4eZ7pnn+M10b917tMp+99yz/Zru2zxk9738LH7h98a9%205/coLt71zHBSfmP6Yl02aKw2jb9VforfXhrZHbu9/MBHI3f4J/vFLfvlF3GGvcuOMny+WsCNFEUq%20YRYwO4Lis6nWqNdkll+YGbdf38acFnMOoX6TqhX2nuM2n9ydho1AJIy+VfDzT3lOaJtPwpCu5uP6%20WIdTnMxJcJMtN2kICAUaOn4YMnkjLA06KmANxYUg0xwGwJ7bOfgCUtZUaLQwn9PH3vm6uj48o2GJ%20DpYr7vc///7l5zfvl3fQywvAD/TTZwgxlLH9KI2EqIaEElYSXqP4X/GK5wAC1JHaygzmh6idiGmI%20Ag0TqJdvGwANRhOxGfKFAEIAcCsrX9qRPY0PQYBmg6Yh0Pxx+3hXjogVDQnBx9yCGqcaNBOqCAEE%20JcA/cI0xXQNEHkiH7yBg//gp/CPkSA9hw7cfJayY8JXWU4VCLbu0EAQI6eMXgcRV5OSL33wTRgip%20CC86oMWRH8+TGdd0izAj3vheqvVyfBjmMYRvF9DDFxwifsoi4Uk5V/WD30Ivygq9PF6z9zou3l7x%20ipfAIuA22OfEAwG3HxhVXIICpme4wy8NVj29QEO5fywrTWb4VmTEvk7jjcVZ3Spo1PHxlQqEg9Ln%20F7WVdHS2jQaKCgukhUkbxO0Pa9w8o+G5m/1thUNokS5kH39ZBALCRB+DUTnQ6IhXZYcWfPeTMKTP%20td/QDDBUJF7cljQtHENHAVrkXwHtS8KRfGGIn7h4dgFo+cgaI4AmP/7+wcoR3+pEcFKmHBdxE0pC%20Omu+hEdgUy51eDkFwhwNGS7FtXGqlhwNb35beAbqfbPlnS9rK+CiXcdQew9TGpwv99p4t2omMQ52%20zckSpjHxJaL4xqEJPdPmsEPg4U6jRpAQhzQ07PllCKZwNGSuTMYNewk7GhTbHbDHH4YwatD8yuDP%20tT1rsDR0tBLiefdoQgAtiIZchAHDXfIUeYs5POVTQ0UEFHlBMBAPv67Jffiw5F2G5XfKjCZHeJb2%20XYhYfvBLXPgjHuwj3njmtpBII+zxQ3yUueYh7H+4K8LJ4oU2mk8JOoVAxY768csIzA5D2QjHMzSM%20cBEvcSqN/E7aSkPxI5AJnwFv4M4cnDqdW6LtMM/g4eGda6gf7+KWisCTn8h4fHhb7J9BsJwEHc06%20j+fA9qJ1eWqZlni/grCD/p8ffvE88EtdrDqcCSBvBMKilNBOpZyMMD9E7YBGzhfImTtzQWTPNAiE%202N2D2Ruj08BgfARgTzMjLENKTC+z+CccWgffayR+7PD/7pMJxmRPo8QtGxopID/4UVzYExbDkJTG%20j4nhXoXCZ7y5++3LnS8KfHZhQl4kSInfhf37R/+quobV+EHrcxqZJpvT4Z34WvsRiMsnZO2ZsqtM%20C53MuAAsduTr3d2jlcUEqOV9DGIMUC6ATaWZDcONjghjLw/XEj0T6FRrburTNLwhP3mjokFlIcev%20X3n1UJ5xR3s1g4BA8EWKV+XgNEhbBixCydCmv36PNw+r8tx973a48YydC5inco2R/+9joVEJM0aO%20pRejiSIbMT3e/Wehv8/92jtz8RURdi9PdKyX4CoBh4aBgKAB5Q/FivnV4KUJwDgtPFTpVfLlfmP0%20CSnQCElfDXL0AVsEDQZ/rFZKK6I8CuHlsPcMKsmHhKYNUp4YHv7g7z4fZsNChJV/XZz4i6AA+PVf%200yAzeCe8/zZul4B8+JDTjMpCflyIDuNf00mLOBkIVeoRQzmhzxZn++YeYoSwwgWahzcqb/TBd+SM%20BsbiUW7sIL4axkpeNMAWNEjic1heri9jheJ6uvuX/5JnCVul6fn9853/IpglIHI+FB58/vLgfj2c%20PXv+KRv8a7zmmpTFr3hJj2dPs/hbfs1N7soD/qSVCflZgMaEaYHQJXwv3kVOpDofCbgjzf54Dm4n%20Ai0s9LBUGsYaAsM6VPA93P+0nmO7BhQ8V/4W1ZWhHv7JI41YghENjPegwX5sEl4tskDxYXFnLlE4%20syp9BGhNeVpkgbsHmFurtj34PWRpmMr2AoaxLOa4cDpgvFuh16iEz48/dnkOQZaFR4s2nBqeCx1r%208Cs0vIEfGjX+qes+31Q713BK3IRj+w35Ut6e7v/jaUoLWkwRDDwjEFpBsvJrRghBHnZ0Ynr2Bary%20vAbbQNbuop136PacjepDJST/9S3g7azEpTj0jqGsuZvkgk3fOvLp0coZG6vhM0ZNOpEzwpQG5xPi%20PgdXK91XLJmrMsnqczkm7DRPFiY9m5sT0xpwttMzQ1h+0eD0vMSZTfG/ec7vMjktjPspeSr+PQ3z%20p7zx6/t4TPtE20FD1TyYh1VaMiVuGjqCI8eNoSxoUZ4XG0rKvnfBIeH80slsl8sw+5zy52nLzfJP%20fmh0OY/xHGXE3Wni78yH0gBkV+ftMFxi+JJoxQQNYRE89txD1mgWFMELrcaIoS1Co03DNY+iHSF4%205Ae4tmPalTdShBLhylARuzqCKaWxvLgfBKf9boSnQXG2CPsiFIqwW+J1tBTbgk4pYxyidVm/B30K%20DUo54LNMmxriOF85HOBG4I1GP4mNgGMbga6uOVL/YPpZ0FiO8NKNRoBJ0DIRCJeCnqhXebMaE9hv%20dOdRaV77w5l6EPb8Hl3ZPYNMreVZGpF+E2jIgAZAL09jAqEl8FDTxQ9DoBG618gXLFpFETzq2F1w%200YCTcc2m+KuaX82321leEHQh7MLN/1t+0boQmI6GbgwriZf4e9M7goTcmboFZz8C0wO0IW2MtNHW%20kD/36/+P4eWho7A4ARpcCDjFMBtTR8Ch/iHc8oHlEejxZzHT0G85RD0DhmM+n3aFgEPtzhqucIbp%20WH29JShT1goQc5RRm3aPsEePVsC55mtCg1XU4Iv9NOqKfEFp3DoAzq9PDxTUYaUxftGKBMqoORyE%20hWs31jj2pkRu3ZmQL/LXCimQtausmQCE8F4+nxO3pkEPjEoq5gUTiMUIRiUmQG3U4zD6IuzgM0aQ%20sa9zjI2Ag/H8NoFl8+k6U/mN4c0sZibPn0/A7ROWlUsmnnODnqmKPE9A+N4KaGh2c7i1gKM8zA0i%20wAENyQWTN8LjEu51Sq2AU2fXbh/ZIAkALrXUB0aUHxpdTH80++lKOBdyuUzGr9gxJJLb/WPxY2aE%20PQ3uLOjYpMm1nZy0wRi28R2FyJvQm6N6KdySBiOsBdw8VK/U5f2v/1spCr5Y5KNH+/243zkkAVcY%20zAKwQibJ6AsED3z0gk2q6zH7mSHqjICbW0V9DsTq2hlh1MKJXhpdBSce5iv4FkOGFlloo9Hpa2Az%208JXdgZDYHaJOAuG2CLhF8I0a+1n7fbxE4x7BBeFDpK95whcXcUbv59bgKNNlAm5NjZvOwWn1Me+o%20z/CkCzN+60NUegFWXmbgk+82DBI2Q6hDxD63DBcoG6E3rvR20vcWyAIOLfOsEG01W+EWAg6m1d7H%20Omwe0H0RgD2cravQFNc4H0eLOodMXP34YruJDWfL8AsN7jnqfQHt+dN6q5PjBQQcqLye6TFD60rD%20Ogdn6PDBElvHbSPg3vzyo/equhRwi2p3OBxJiCXzfej7ibcCjWZW8rOXTfulQG1w82iFOMIB0yJ/%20VzLjORg90x1hm4X4Gv3yMuymXO3wGwGXOwG/DaU862LOjFXsxoic8kDrhYcYGYjerb+zWIXfgTQ4%20lWEZjVyQpnBmkQzBxpQBixA6vnc9auk1EkO4deO3cr6EgGM7UUx7BX3JlxSjWQUJueD1k+pGo8nV%20HFyn7jYCDnDTab3tNG4HJZNaeBAZ5wlkBZyYbP+aGhwCLs+fXCLg2mE4AqW3+rVoP02FPAfDZa3S%209x9ZGrlse0M1+YIurSZ6pMERln1KfIhGH4wJ7NDV6KGTHzCu+yw0OlrRzxgKGosDPqbRi9YIgX+9%20/eCnb8CZdFqcF3APsThyw45Ngvr7H+PD45w66c5TWTnX/LZTL1eAc+H//vXe6cwUFO2RCyp0vHEG%20KAR5wWmU1zi+FduhhK6Ag0hZm5GQaI9SMTc3A++pJ+a3bj4HB0NPCriYa6qEu0TAtUM5X1ntVMZL%20anAIJq3SUQea+xG4w24GbdnomUEtXZ9eXFetlVFBPuOrWt+VtwA8Bu+J13qxLlrXYIK5J2hgekL9%20++0fbtS4sXvzvhw/s0Z46VwPoDG30EIccWf46umyhSTyIuE0KtcMEB4IbF2SAB//8Fu/E1sLuICE%20w/71YvOAp//vTUyLtPVCPZBf8riX3uEcXOqUtGdT6Ao4VlFr4XssFpgVcDSwrAGMhM6tBRyEm2XY%20rYA7DtdSphUC3NTRo99IwPUY7lqgQWqYzHA1BFzJkzHG/mR7zTvCMQ/BswYHnTF++YI1aAkn5yNj%20NjYNBxJ9TXthO9J2kWGA5I6Ak1CqqHHnhiReQ2hEgzKtxrQ1Ddt4/tPiRkNgUzfniNHwJETPoCdY%20uQfQBU4r4NDePtL84sJOQB7xe+dnfOX/XD44c7w+nvi0CJgWPX5Dq/rxXZynlrBbBMZRHXXAzgDK%20BFb1YnFBZ+qDo3+qy15p1xqcqQxWN36lmRluEBJ8a5GVKXfaGwFHYCJbDyv6yKrgHrQNQ+j1dGAk%204FToHgPtgbLMaHBoWQi4rGX29rQdwTWkJbfr+a+MkYC79TYR4FtDypEthtArDc6YbG41McokAU4j%20OlqNjRA9dl0jz9chJIdhmsZFo2HoA9oQmU+yIJYmgyCh0dO4iMf5xOylRTC8Q1DzTp5mhV2PPxGg%20auBClBMBE/v5JOAQTNAW/9LivIMoz8pfj0bKo5cnLyoY3RBWXMpAPJRLgoU61DOKAIZOQHHhn3Cu%203Zof7GnzPOsdrHMTb1J+WGQQ3ffaL+mCnkLCh5eOFZV1LoStgLM/5txYbPB3a+h+qN4aQjvUmNU4%20fAI6NayzAk44O0fnzDk5RG0hJjwDtoRkQT5aOR7NXz2HBgeUD35berRD1j1QNjqrXQF3opf3q9N3%20hqIZ2Z1D/mhwEhw0NNzV4HoCDuHBxQqAhotgR7sCi0AoefdGjLv5X7SfiXL1GjB5REi0FxPQGX66%20+843/krAIQzJJ9oNeaCMugmafPjtzwNQdrQv8pyFAXycNUTiw47nj2/ZnP7ZFwD8ElcLS1p5HhK/%202Lm9veOXZ+Ihf+tSVXCOG3BDD+UHewIOgekatudjLcwQcOs5uB76OekOUdmAWVcn6jCvraTZjb4M%20T6/R4IRvWcDBYCykuBApYUd7/0YCTox4a3ie9NsItDkNriJuPblPAm5NJ/9Ww4DZWiDQqZ/sW/UF%20z7n90tiqLwQBvMhNNTQIGpMaB+FpSOJZ0ZrGyFBUOOpMRBcaMkM2eN3zZOkifPhFSFBWpUW6ngfc%20zI6GTd4QGMuEuj1LgEiwqt7//eu2/hGQaKqU3stocZOe8uPDxxJnbyi61wZ2aVDyuAfKdmfDafLh%20Gp2VR8NZtEbwI5qy5QHsCTgA3TCEAUHfEHCisSAaQu89bAScMy8ZPggIZgVc7OCufi8VcGe3kVC5%20LWFmcVbACdKWwGiT7HAOLu9RKxV4xBQzYGhJQ0Q4rXpHS+OsgKOj4gaHVoOjkYaGwLaP4zihL+WN%20bSuV1qzUIyQ9jdLzA+WbRuTDMAuPwELY0bBVz1xhr+EO0GKItD1hVsCpcbpQs7RpWJpKQPhp7ohh%202I+/RLoINn1rQw0+Cy/CSMMByktPQFFuld3pQZ1Z28x5IG1yiRDfgvnRSseMdk8kND3D96offpEF%206niA6PLdD7VNz/IyAtnry8oKkAu5HZNP/46tjQz1zdURuhrcCiWRNaIQfSZZE4iM0cDyNpGX0uC8%20Rxj0XkfoV3S167kCXYWE+0iDWwRcQ9veJtwRrWbhUwwmaMnLosEpXRrLSQEHqM+jObgxgnLUzYIu%20j60hBnfhaf4RNBgaAlpERtYaROtWeByVe5YuCBU0vDyczQJWyOkj7PL7ngY3AwQqdMgaqgAfz2pw%20+FvVywWgXMQhAZfLeaazltCmHn2IqoWOYcvrYyXgekEpNDf3cmWSEsEfhWCzHcwO8/kVQAxF7RmD%20xkbPwzOT7VSi25sdjTa0xIfFP0aSOhv86bnnvmfIA5XIc46HHsd7xpI+/mTP5Gi2Uw8q4/4szlw+%20heUXQR60sCHKY+zAbo2WvRWefPCM0Mj+MDCFnqG/nj195T+VQ/nETmUmPxo+o2HJP4Z6UT5y/G1a%20esZwyFkLDse4rsFUbOMhL2CZQyuAv1zLs2dpcJroFvqdc8WsgINOag/+1XYTdKu0itDJwuu7X//w%204bWEgNeBhcduhRJWZcjI1FC9qH1mnBVwuWPPT7OCL9pW2apimualAk4LLnRidBg+WuwIcMfI3nCs%20wQ0R13T78PNP68E+/uaaAreFwvzSXhhu+OR0YpjREO1IQzvS8FrsVe4IGpr3NbgAWtDIXdsyLOXV%20qmzGqPzqyTNGTNE26iNQN9TVtXNwAAFHXPwK2msH/ep+yblG4UhM2gt1IianGY2MhoFwIE80loyj%20cp9ZfBFIyxt25g0rF8KB9LGvDfdp0fSod4Z3roF1GmtPwLWgM+thV8ClEQM5bgVcBp3cGTAHBy3Q%20bkWPMwIOKDwaHB1zFrL+vRFTCI7Oul4h4GJeAtLQkNHedJyHbQlobTSq2KIQ8y3CxXNwFwg49fJH%20cEYwo8pot4kgsIQ9AQekLcUcHP7Wfo8EXGaEEa3OCjiErm9jaZj9EgG3u4qaMKbQCez0zmvU1EQ/%20tAloygohz0C+VG5NVtfQ8XQJXWiIoKdtwIdsP6HBkgIN0yfpf79zQz6iPW1RBVzNZaC+nxZwlh4a%20XO5UNwIulcEFXHr3eNNzoIZFO2VkwCcyhY2AyzRKz8SCYXHl+3d/Tq6i9nEo4NoCpzeXqoDGnCfX%20BRq47LM6fCTgRj3Oc2pw+MVkDS7nOfeiRwLOJ/OLsHfkijQsq6iN/TkBN1cuwbVqy5enndK9pCGz%20Inj5HNw+6lYk6zjT3BoCgg5oxkC/WBCwZysvv3Rc2Q+0dnf8Nm4YOuSefWtyvEorTM2v/GgoSd7o%205BAC2IeAMz9Wp/j1a8uN9xQe3tPzYkr5ZJhaye9Kn7gQTmu3MNRhjtv9WR6yH5mcnxnDUU9+c/wj%20Wm9MKRsCHzMScOMWWDGlwenzeiQqMI+DPUIOIYbWAhF4lyEMbtjTY1GR9G4UNPvD4IchKrve3V+K%20y8PybAKOipR/ue89w8h63zNMXmP07uGscniGyDDv4mb5IW4Z2WNce/vwbvmkHxtZs7ubUv42LOlR%20fuhDWOzys06Y8Ez+NuF3DHH4h2cKbWVUll6YnsEvww9poeIIt7e4rkPLsum96Qy2qH6hGUCY5C05%20Oa8YIL8Z0GRe8G/T7WNdNoTLb++iQ4uObb2CmYeE8EVgHUcGAkCdcwZxdjtDoyc0oKwC/nIeRvmZ%20gbaJ5Pj36TMGAo66zPCO8JAnLhyiqthikhHQGvi4subgVNiNVlIyqm0gLTE1H/KSQ1Tec/kqk0V+%20cuX3QM8JOIZSKRYYDVE1jM+MkJ9zfs5qcIAG4LQVY9jvqCHvla+nwSH8WIy6HJHeMNUJZlZZRDPK%20utpzWOKAjqLlqtHJ3cp2iWbba8BLeZr8k0ZeZAjU0l8j4KqvEJqXCbixwJ2BtsHQKQstfSxn5WkN%20ty304nmrwcVHZ2Zw1RxcbnAjLMw2I+CKALuJgLM4Q90dC4LcSKlMzPvvIw2ec/n6Aq5fQUCCkoaf%20QX4WAdcyfafRZVrl/Jydg2OOhzyJlg7sBg152+hqWdnNvhIc3wjENwvPtQKuADr2aC3AFys6TaIX%20V+aQTGvS4OPoQLTOAiXzbea9ETYanNUtCgNxzgo4lIGch/x8RsARahHeKf4efUCly1M9m5ywaHBN%20e5nBroCL4iWiNWgbbw8Ls5lfSfONgCvIjAmU8qUCTpVbG+taSGQBhz8EIsQEhM1+xWTk3fMDsXcI%20LgHHsDBjJeAa9Bodx2mEnB8x7bh21pCAWzEqdk0dyj2nxfaHvHl3dpHhWsyWTVBZMh8tAi7VFWXr%200VoNmrK1dNlFiZu4qjAx3vP4ailynOSrFXA5j/CY2slFAs5wVsDhLwu1Vd5PCDjgJzjs90jAkWam%20C9vRMohjO0SNfOWcjnCowTHXxvwNCfMskCBEZe8NK1T+q+fHByeI9mTJr9s1Rn4Ju9jxTFjeLc2N%20O2mYwQ17j1/xpGc3JZ5sp7C4Ya+4FVfOt+wVDsZb4jF7N+RHzxjiLPnwcpNO8UecigM7/8UveSp5%209Uov7l62Em9Oc7EnbUvH81roseSnzRd+Ul5UTg9HXrEjjeKG3SZN+SvxCNwAnTuSawCvIRx0SSJQ%20HmTIl+fB8rKiUSmTyqL8+y95V9hkVn55NnqInqKN3JQGv6t0zd3DFDePh7wQb5Mft8cwZVCe5b6E%20Je3y7r/kATv8l3f5XX6VhuLnGaMy8IvfEucSF3aljP5OPOQJfyXMYk8ezIg++VdxY/w9pUl452vC%20lzQ9vfS+Sld2ZkTX6DBC9gD4+QgTGlxgRlr+VbAui95GJXyukv9NKLpoHd9KeV4+H5Hi36Q+v1mY%20JlqeHIXvjqh+1RzcK/7Z0DC8BZc1jEDPHDdEx6ffmObgai6+4sYvd8TtY5+lmcPRlfv8MhlNvKzo%20c036qyD6Z+FVwL1iFwgJ5oIYgupDRHELL0f17mM4aUMPhJWEC+78cl054Fl36HPiAUHDL6uuXJmk%20W311ASZCUMMQBBVzReQBO+JhKEP6XAzB/A3C667smSM8QxlPvwg2DWXqDTmv+KfgOgGXJ0UHv8Lt%20+81ejFu79aTpOYxDNuryHhKN1piJ4cDPKu7j+Gquy+8ob2bf+Pyb4kTphvU4ienwkadhzk7WeZvu%20OoS9FfdRTBMpGHq+qt1+Gwy3uXTO42oNjsznWwyYaM4rbvTG7ZUm9axiTCjT+wty01XE2u+iX9w5%2076neWJoBPTXQqg3vGkIxDMonC2JTb708gHc0BBZTgPKgFR3eMfrojtx1XdQmj/aLFqFys+lXE8CA%20eNFG2BiL5kFZ0TKUd+LHjnxjyBtn71iFRuvhiiHe5Zdy4J8yBV1q2vL3q8VBnqSFcd0z7/GRlzg/%20yrvKjD1pE4400a7ILxrTczHjEZQu+fRf/x/vsgPtOz5ziFbQL66Fj9UglyG4hADvSSDoOF/9Df8K%20r/f6+6mEK++m+ZYnsyPemk/lJd7jl3j1HnnDX/zyznNOC7i/HDfPJW7QbjdSHh3mDz7VOzEofs9L%20eQ7ond+Sd89D3VsaaZm7ldvfG7rx6085f2FzMV6HqK/45oHgjiFrMDuCVx0gQMDnUxQ0nNgyoYZT%20v78KoqOyTqB0krxzgoROgRC8E0Ydljrg9l2dgTq++NRmuJM++WQYzTv5Z1WRDlnv6my4tAK/blc6%20LM+LCQTv0GyIzjt+CItwIR4EAnSI98iL7PELlIY6WcJTRjp10uFkEJvSNfSHDuQdRQX6KF69419h%20oQd51wqn8o4973SSlEmdLXGjDKku8Iu/ZTuM5Zm0RceKqMdLMC/gJFWTdN2F+7s8Y6/4Wri0zrbh%20pMncAuOYzqZxuzztY5TO2ZLcIr+K46w+1PO9tQubo5jnUs6+5kLs41DAKREkLUCCO0yA+YZJk8Ju%20XPo/+JCIGwQW+5Ep/mXqvhfrSX965z0D797zJX++Zyy9y30J3/pXOk162dS0T74rTqWpvJS9PN29%20SvqV4b3Yac/QygzKu5gSj9L0HtPot3LXsxnlHX/UE3fmY6g3d2v8u5FdkzZDevGFenA0qawtnYLx%20lDQMIcff+wU+JEod7+KnDL/ad8oOZK/3o9/Wv94lyJd0yi9wt17e9FtKq/dRWmd/R/H5r+Vn9Z6Q%2031s/o7jP/mrI2r4r3tC+13kB8BxaM9okmnFg7afFVUPUNgMZNBoaRguYzDcO06CsUebKB4TjiiXU%20VjZ6iim/VXBJ4T6JXw5steAeNACTQOO9OkIQCvVam/nSiEEDt6GCD2/KM9B8zSv+eVjxrskJv3/S%20hBsCTkPwVn60mBNwiqT8Ktm9xgNoQNkPgk2702mAuKiRIQxpkIz52ULARDqCTu6S6i1y/PG89pcF%20ZG2Q/bhae/knDt1WzC959QsELE8//m6/Azp4GctE67VQOddCpYI8hkAz6nHhpvnn5pDFf8MIxIZ/%20Af86OjSitYBWwkKPFlmeE6PyvuLvj9y2L8UpDa5O5EbCMxlQo+FXqysZ0vKkeegmYF8pvH/jE5Vc%20WIh2MoKGWCOQNn6OpH0LhSMP5IXbUfTOLSlvPvzhV1Trapgtntx/1pQuBXlxWg7KwNU75I/rqfI9%20fF7uDhBO0DUDIelpHAAty1dUbUj93HgVcP9cvLiAaxPsaS7ch+bCAOH04QdvNGgSAhoQ15ojyPCD%20EEDjCDx5eIHnPC3KMApB1woMGrHfrZUav0L5/FERovyuzjfaOw363dtH33xK/LyTBgbtC2FGOX/8%20/cMqDcqBHeC6acKFAI+U0XKwEz3QXvkC0jQsLuVF9PM5r6SRLjC/0CDTjnz4J/5+ZyPuNgxl5ZsR%20Xk/mL3+kmi9TkdYI0B8tO2uHXury2+vIjlBref387Qu4yG3wKf/tN9HD7Q4bao4DDVqjnJ3pjwto%203EKpXgOFVt4dKW91e5a5F3ocoku3koLceJ7As83BCS7suOG2VFpuhIR2AWDCTteex5AuAHGq8Kug%20waoB0vjRVjA0coQW2qAEGw2ZOPV1d4DgCM1GApVd8duPqMgO/3cPIQSZc2OyHaGn+8/Q5AAaEemR%20Lhql/1r5l3JY5dQ8VsHbA2kK0sYIn+0F4sFAQ4aX7z599I8ckz/yqTQz+PIUWhhlEeh0Mr0RZE5L%200/Zc0Fj6rk2jvVm8zINkHmBxgXmSqumfRcvUfxUNzvJ99y//kDPPYRWNHLvPH2lmx20FPBi/4J8P%20QhPnw8NY+49baeYbexcln5eCtjXKAR9CV1mY0ggc55bPHBIu6JkRYUlv4ZOD/DcCbpu4bHIhFruG%20GQXsaQC4ekPgWwDlj+fAOiyCgIaMfxppFSL9CpYWR4NHeGUhkDUI0sQdDYVVzQzygluYPzwO12iS%20dgm4tBLhhpAjT2hubz5wwWPkgfz6fFvRlPiVkZDkt60UCUGQGzLh9PFb8kT+nIYWHg3U6VPCISid%20Bg8f3fBFJ6ehGfLtQsjiy1o09CEeBLO+ZUnO6GBIL94q8B8dRQhoLrzEx7KiPsQ6njGqP1bmyY8w%204rEx5D9+27III/sxxv4/f3n48vnPdy6QMtDiPz/+6M+t2xo17s9Pdx5X+9xDvevubFkC+o7rJUCD%20R3AhiMhnD57/Yij/491/PNwMoFut+/hlfh6eo61oTyLYK/1Gg2MpNkCwCOrDHN4+PSZ3e+8wn2sQ%201rD4ehCNh2828vzm7jdvUDzDwMxd3T/GZ8EAjdiFiwkatCTc+SVcFxaOj+vS0JnoDy2qX1SEEX5a%20kE80nTvTLjXc7IHw3uhKXknFhYeFQygA/GQ4c5uRxoqAC6G5BhpSO+TmXcvgCu+aroVnGw0Ci3Lr%20Yyr+bsIbemfhDpQvNF7NufHMnW7QGkBr+ZNG2wNCjmG6aEVdX4OZ8GsNLvx7Q7GG9XQfvw8P0dDy%20Ow1KDbAdBTw+vC3+WAQ7bnBoH6FNxdnamut4Il2eW4EUwq3mmThawSqNTfn4/PCLxyPsCUY0OE+z%20lPks1InOQlrlmq5ViLcQXYQlr512kEF8CEL42tHw9BlsBBzDGj/gnATZCD0B19rwjnBgeRftAKEg%20AYeWhqBA+Mi0QLPK7jl+NBc+vPvuMQhGwwt/9dNt/CL80OBIS9+e5HfR+goQvkonCyzeBTGo8uHD%20b2sA+M9h+XWNqwgoBGnkz+hQhra54tDmEGwYBBAdA/GQd5XrhzvmZErKTaXjZ+kdkxsdhPKK9uVp%20GN2Iz4Vz8ht1UfJo6begPJlu1wwf80mEPRynodKNEUIi/GUBoiEUAm+pV+ebdZwSXN7wigAT70Pz%203MCzQIoGvka2c4Fs2h+/aOJ8RjAad217ShsoTf2iwUkY+G8pl/kov/tYa3AlTOEHOuf8C3rlAa1Q%20DhhFs//EZ07Ljf8K0VBtWPC3hu+PsBFwDGl0ZOUIIvQ+ZvxsIYZr5+FoeDQyhJHPM9m7hpMMLfOX%205WnEaDVoTwhKCQAIR3gNH3vIAk5CsQfyVidSK4jfhbk1IkBeBCb3XQDaM/70q3whYEK7rGq4gB35%20ITxD5hCEf7jp0ZpyUxb80alIMyb+kfaCUEZr8TKYf36JQx1EX8Bt094DQp4bPzBgFPoaISosGtvd%209/FbtG7BhUhyx39GCA/yYdqKuWteTaYVaj17Ae0Fe2mdrqkg4Kzu+Q5oCMtKDQlh5U3aE3nkpl8J%20ER8m4+8x8obGGPGMKBsCCL8Y8oTx52IvTRm/WdC2WOib6Or+TfD1oDm20OTW+cvCbxHo+u/CbVSe%20PjZzcMH0RFIj0vyNzpgFbHhkWh4MuGcY1vbsj4zCUfE0KNn7l6GsYWMY4jI0w90nO82vT5SbP7RD%203Dlnx1wZdgyDefd4rQEzr8U7aS3p2bCJX6UhI/vWkD8EZWtPfAgdKl2aqtzIj/LmZTA70qAsnp4J%20RhfWH35Y5RlDnj3vJV8ICmgCDcgj+VH6/DJngRbHvBnPhCFNBGWOV4bFINKlTAyHsZM/wpE30ZP6%20z53c1EmG0gMzBH/zy49+iL9y1Bakc3v0Ugp4A2sasoTI5RinB4ifDggBN5sWgtAF0UAT8ikShIgJ%20xh4QZrNDVNIJYW3lsPoblcbzU5SIVlAvSOFd8ySPZUohTy2ALGvWvwXS5vTbwUrA3VtDIRKO7NAQ%20jpCZ+7mAJoGGVhcnKvj2IvnVMBDQGHNPkjXArLHhp6d5ZaAluabjb+OyEs9WK3iKyXj7RftpQ7OP%20bg/sA+xpWNABetCz53IjEEdY3BIjbLXXdQ5JG+HaAnuVdU/4EBvCFvP/7J0ruN02sIUvvLC0sPDC%200sLCwsDQwMDC0sDAwNDCwAMDQwMDA0MDC3vnn9GyxrJky3vvc5K2e51Px7aeo9fS6GHvFYoMOon+%20srzwzpsrGqRqmDqIirxlsGONRoPT+r4a2gNX/EeYOnCunssA5vFYJ5M9n5dHE8kDnMtSniWX7ls/%202b31QxoYNBmmi2jH3Gd/Lj/lUvwqLG1aWpDse+l4uEIe+HeyMoMWSprkV2Hkv32W1sngp3jzVWXM%20mqYIK64xEMqP4uQ+1wvubkx+r//yrLoX4CWe/Rxm2mRYoSG7zRT1DB6f4CJ+30FsOiCA4BgFNA0U%200GYIEzuObJBEWHV0Ci92QPflh5g0tVxeDclIhUncQZgRpzYYaLR5uisgX4+0hUxePeCeiX9EcH5g%202tza+PYIUfAybMJBblojyo2vBaXA5pS+uJHBZ5/4vVg0V33ZY4S9NB4LeXr1/o/flvzOw6b2vfYy%20ABrj/5g2RQfn81Sz+Ja7qNfjWObMLyPf3s9sFpPLO/vdEBxfQWXBOzcsNVJdI4Jg26dA1hoyOLrR%20ak9IBOnROdkpzB0UjYSRj46ldaQ9sMYHOfGJl/bXsVqs5UCKmC4TnnWssKuAdLdaVMUMAeW85YO6%20LUirJdOWuHogXJSTyS7Ny+OJvPTJpwwn5p+13LydX7Euiz08NcEh2bKeVTSRdk0uI2YRW4zse4BQ%20ITjw0x/bdj4Ca3B5E+AsupsMN8S1Mc7yCx9oeP5bX6NbERyNkR1UIs6vPkF6qLK++ZC0lqciONAj%20AxoRhFUPEVa4dmPT7NiACEAarC/B9jMd3NerTC1mkf2I4ECW0cvQniG3USeFcCHvHl6+GqjgCRBq%20hI+zfnvIhMkA0BswRsj5ykR6RD58snz0+wxocT/98KLz7a812jQKfTqu6dyz0O97jnBEcLzGx+5o%20wKTvyvy1EJyuc4ifE7y8DB5bg1txRbnOQGU0yy95s6rFiuCIMNZB2obbT6gV4EwmzmJEcHRULWxm%20YAdJVCKr0mEX8RU7r4h96WcIjs4noqHzZXIdoZcvYpohOGm2uu6BgUBrkaMyGwEtTgSZidLJpzRi%20ZGDDQx85PAIHetlgYPStiDrINdGLi7pQ53S/qSPdGi9ej48zABFZ23pkz8YBYLAckSUzBPKD5vjj%20H8czC+FqDe4EmZ5HyPXjrzbL+pxknKwrymp9VO0on7hv/WymqLxqQ4FvSS6Qo2gJrvfDrrdCT9uh%20EeUpUwsIptfxmaL2Q4wxQ3CANCEPNN79aXBIwBphO32koc++7gRZj7TYFiJTwmRNaAbaFNkQ3CHa%20dEq+GUztT+WqHwWn7HDze7uibdPQF1O+QciCMxtAdFJ94+7WhnjV0UZm5M7yCe0MgpMdu9D5WYbN%20KOqGdvDbq5deJq2fnmFjhtfoem4zBlKtzzkf+3meNcx+eLOGdgLR8dzz1xrKPcop5MjQF2z0FeUj%20bAhO09QcMY3Kr5/qrgbk5o3P3Pz4gd3zy/PsxIZgtzM+TTRDx8zp+Qvy1vG80VPR6YocuLl7drN8%20cUTB5SxxyXgeyFOKQ89MNVr39srgQHqQAd+s4l5hsiFeT9P8KwxXpUk+ITj8jtLiShx0DPx7eNya%20MpMhLshXxtOUHCmfvbQUnnRynuYIbgza2tGB3zaN3iDKEQuIhkPfIy3pUkgTG00dld6zZ7FWKygc%20HTyDaRvE8uvrIDbAOq2fOfv4u5c1a78z0Luol0Ja8ANLOZ2NsA1QfMot4L6nBcoPyzPUzXI/mS/g%20R2YaBeoSbAju9av46TZpBHtJtAI8PKIGB+hcGTQiOusIjPA9oDIfFV2sb1TManDANSQrm6N1MYF8%205QbGMxskM3DC2dFibwnKOmvE1xIc4Y9qok2j38ZqHBBISypb1FTrtS8HbQwXDoxrugnkW+4Q1k9/%201HSxRxNVB68hKhQfVz9MXA4Ut6TRlyx2UdtX885A6SB3zpujxLtKO6WFPeF++CNIUsj+tUEnbNLo%20AJmIg8Hq5gTH2RKmBbE+04m8KcxWgPfPjn609zrwWlTuYE5wacrUYkRKqzWBAT78tFaBzxCcfybK%20GqrWvI6AvzwlZRqYP+u0B0h0rwx6QPM9hygviDsPKC35OEmkjjFaH1L5c4TlCHMEtwadnoV9tC46%20jF+LtgLQWGRfNwAKmjaOhgZ5qaMqHFMuIHfS1IcLAPXpndSf+njz7IUfI1oI7gPdMUL4upylE6ix%205Ph8EG7kXftYg/6SoTIhP2hXlAugrVdiNixpRNxoYwqL/Mpzi5bQKuE1+Ul5IF6XxcyW4OzZ/HZs%20h9hocD1wPISGpm+jSaBbE1zeue2hXRw/IriRFjRDcG9++6ncBc4QHBpVyHqGFCMfnA+DSGY1OA5M%207mmxPbQNfRbt9C+TD+smnEfytxn0JkNquBlb4qvP7d15ghvXLS4jchdhtWBpYt1Ra/yckYTEsuYm%20v5Rxtt/Ayoa8/Pj6i/vjLByHad3J/wf2tB4RXPVf7gblPiK45+WsJ2lBWJALBsLOcTGl5gMXGRCW%20ptoZ9LGe7CqTReZGVupHGniXON3/8QxMmCI41gUA6y4ZIjgaN7iW4PS7oHvIC/JUGGQwwjUaXJuX%20MwSH9oa2Ge8vzkHTbwiOjYdZgqOytwS3n79LCa4Nl8mHPNNOIK/RiO4YdD7Cqx2FJmGN2OLxn7Nj%20TdHK369WL3ldEOPrhY0dZuWnrFlCKn5PR5abxcuVOkajY51Wbuyi0ilzXPkekuCqOPnaCiRAWdHB%205dfXRrW2WWRlPRE735AobwHk+N2fxYkmJ5mW8Gbvmwx2jz3G/eFOOkqrXPGPTPjTFdn9YxUfIm7s%20/RNeFkZxLpqw+UWGnA/iRFbyKf8Y7IiT6Sv3+JMs0oB19fImPuK1+EmH+PCv+DL4XV4ULg2iRz15%20iuBGEMHFYuf1u6gzBJc1Nq+oZgcyY0+DOyqYawgOME09Q3CQFKSoa29U7AEyxL+Xw4A8WlBul2BP%20g7s9ooaUhtZErx1EP060MbQSTV0ht70BsVeWaEFMWzF7yNoo+eQVqhGQoU5ZA1EmIRtnNfnazN7A%20KFl1hUzaNbRL0NPUmOJSDkd4sMEMbVHIGrH4ZVT641qpmCK40VrKtyC40NgiXUa+vYV8bTK00j8F%20wUFUM2tMgghNv+8wr8ElWMecUd6/Z4JrpW8Jjp36azBDcBmbNboGS1k2gwv2+kT9qEYywbGksSW4%20bUhsNJ1WvwNoQ6BHNkJLcEwF9/yvMW5XxNO6QlSQ7gxEaIB7nxobdmcCCXu+pgiOl2xRFWlsuVHz%20siwV6xVl14XgmsoW+gSIeGFofNz5RkcxHpcZ7iFUvRLFoi6HYX2tS/4IbVfiAOxM+n0TB+eRuCoN%20GezcWBAWgHNYCM79YLeLEpeVDWfheA7bMXCD4IgdElmeLZ4sX88ovYqw60G2NPA2niPji+gQnF09%20Hrs+BsG12BDcYBDt53iLheCo1wksBObYplJJf+2Ww1F+PeS8zCybZOBbGh0akI5goH1CLo4mjz2C%20E5lcA1+zKxsUwjxxrv1yr7Kg/V+Lq6aoYthjDS78HY2+Oux5BL0uxLpVvODex2gncqYxSYPTutCs%20BicKdKJkAJiEjolowfciDc4w0yTWnXYeRxrc0ebCJZglOOFoFnFWgzsqq+q+LvmZMs55aQliBhwT%20oS23WmY7lRUkk65MUSuZXFFnFhYZIEzi9OtAhh7y7nPe7JnV4PZwTHA7GW8J7ojAjtZPZqaoEEgc%20bn3hX15o327I2DsHdwTJqg5zdorqWs8FBOe/3GWYOng5wNGvd810vh72CA5Cr4d2L2mYaInx6/hL%20aGt7vA1AO4PgcKc+fPAwgz31X01ydw06my9e7352zO6rKZ9F2vgP4xp1SQt/2bj7H2/tGnHL8EwZ%20e7hknw1+IDj80G8guCzPkcEv/c7DkN/GoFVBOrh7emaHTOy6cyU/TGvln+dDY/GQNn1hyYvZKw5I%20kittn/y4W8nT2IR8rFfiH5m5kg6bDsQncDDc81KeZzClwdFwSRTUjm5TyvfxfSYKmisV5TstH0K4%201X1x91+Tav2UZxox8eBn8df4cXu78uVeNLiNn2KYVjPN84Jq0iIP3nFMO8v2bvBrbhAcYekw2Pnu%20Uut3ZJDT4mbHx7+hRTrE+6l/77Ka5kbe6FDY8ez+it9uOsn4bhXxmV/IceVOHOmZBp6fZ00bjvIZ%20Yb4R7vtUGt+/BrfGUTigvNDWWDY5i/hc0n755Q0TycROPVPBdsA6AgoDJDajbZ7VSJEHgwYoZHK7%20FFdNUSXAkQanRtc2zraxSYPjI4PH4HNEv/h1hJEGB4Ed4RYa3GjtpYdWgzs7RdXoCY4a196PaO9h%206RCWFtgjuFthluCU9y7BFXmB2hyv0s3giAQqka3r+gzBcUUzOQvKZLaN0T4gOvLDQj5tpJLJXBy0%20SXzO/L7vWYJDLtfkvgeCU7Ibghs0PjW6doo6Ijg0myNw+h8Nbveg7zecokr9nsWyi3oLgnvUKapN%2086x++P7W90Rw/uaJlUFLcO0bKWpza3/jac9RWX1Lgot+Nw7XukgmXTOZzMAJzsr4MTQ4AZm879h9%20JbjzZSOsCK5W8zpCEc7q44WpQx1pcB/8R5aze4RrCU6bDEzt8qi7gDQt83I7akSjTQY0uN0is/gv%20J7iImbJxWSexaHAXbjKQ6tMQHIh0WoJbtY9rkOp+Q3CDNvbmx7BvCa59I0Vfwc3xrLSgpt3Vskp+%20EkZleVjGls6lBCef8S7qfDjJpGvdCJiLgzb66ARnMqFdk6+NgqK6aepoD9MaHEVwswZ8x78QX9O3%203eY7ncAn5FmLBKwZCqcIzho+x3uAJBDB+bO5i+Cyvywt7pnwggz0bNemc9EA/8YAAP/0SURBVG1e%20/SruWgYgpOLjvw98/lC1TfJUz4zpGoBQhHwP4ncsbND3J/u/uPfvJWuX4Dr+7W6VphOcXRlAuS5h%205D+V25rgLM8p/t69Qubd13YDkbdaXpbf8JjFVWtwd9xxxx3fM+4Ed8cCPmTAtwDRpNgl5bNZHPBm%20iYLRkxH6Xdmh5eu9jLC4L+O2jca61yI+nyxHI9N7hcRVP2Me63mMynzAkPTQAn/84QfX2LRzf8cd%20l+JOcHckxFk2SA7C4bc4MHwjEHDlM+OaJui5B8IRB2RFfPKnOANfndTev//ofjgDh38/C/c5fov2%20jjuuwZ3g7pjEnWzu+OfhtgTnC4a37wjrGJv4lwVLwdxbu9VzDn8LWXtxyO4g/o3sCXtuU1jLcCDJ%20HXf8K3ETgiv7Qiew9T8Vg3X6oT8nBLmmayKK4zSOfVQUvysiWoffj626jvyF/TiW2IFau499t1jX%20mtLiWncRtz7Wdnfc8X3jKoJjIbldCH737k2zLhPu7RETDvWyaB2Lz2wHx8l/vRLFrwsJLDz7a00P%208eM3+NNZGf+xlXKUQB/N4zxdXr/xl8CNDJBNCHkifZ1BIyz2Hm8598ZCOvbEzTqRwPEFPkud86W8%20k57sCc898uTT84Qlr6TPgj1QeMLwG7SBeC/Pv5xKmRU7ZPS1Kq7lkDDhsOPIhefZwOaAl5X95c+i%20ezlZvilbbdUThnTXP/AdxwP4nL3ifCyQ/966m46ftC6UXQbtg+MZrawKT1kofjZSKH/86ngK4KvV%20gPJR/LQ3ZPN6ST/nSNsjHdpyPlvJ63KqH8VBGqxd0o5z/yBe2r8f+Sh2bPZwlIN084/ycLjdZbZ4%208/EUNmQ4p4k8HM9QPOSbeJFBdrQFZMWO8gC0DdqCy5zaiH4CMrcR8OyXHzw+3Je+Uz5QST/TGi0g%20LBxBn9TxFFIkbe/v6QMbpE9Y3jFftbWU9lk84hrcWkM4j+tCj/FY8e7h0jTbcHruxZftLkhv1Ygi%20/CiWC2LvosZzqxhvj1OSeRlem5fvpSy+EzmsTK+RZJrgXCsyhl1AwlRo6RgaGXUwEzZWIcV971o7%20FeGxJQ1GGAwMD8bhQ5MBko30iXdtqhvohi/y6zkXrLQ5Pi4ANuFTGrww79ekichtL31d+doD0DNo%20/XCVa88tX4Hua9whB9gPX+7LK2eSX2CUxd9qtJ1ExDwGdb/xY+Xsl3QfMJvslq6Bte3abR8bvyld%20ldUC2kG5BWq/N4XSX+W/ok1xT4Lsttzn/JUrqPd7MY5dW/tO7QYG+VpjX4aMaYLzaVavwiYEoiGo%204zt2wvz69p1/evmPF6b2pxPtp2Dx85oW6jxmIZuSrn9d400/bn2tJINn5Hnz8u369a9OPkjr5XMb%20DHJ+G7Qd4xMfKyxxifQfpXMUeP4LWY/Q88OZNYE8MJ2A9PI0fQbKWyZG4mGKwzWWBOJrJdgx5fPp%20paWfr7jrqrA8ExY/2FEP2PGFZb4GzcDpflIY+WcaWcOEG1Mo7Amjq9IjjGSlvGQnGTxMSV/y5DiV%20duSvxFe+0KN0clilR5zZTn5yGF2zHEt45bMJs/gt7t4G8G/+MP61GrPjnjD0rUXGkk+eUQh4JqyM%20x1fiX9Jr0sXe/XO1dCrqdD9PoWdw1RSV9YGHtw+eUQgArAULsC7CS/HeKazzqxMDdWPsiINfKsLu%20+Ts+xmckZ0REmJfPSmdoSIWCBLnz4YfOx1qGyAQZ3C9uJS4qwuNOMnHvV/OzaHWfP0UBf3jln0iH%20kPDHtc0v2o43AqsM/HyxOKQBOvlZvC3BuTyWPmUJgaoslbcRGWEvv2Ad6xh8aorv6fm6iMvz1yIj%20jQxA5v6ThMUP8mmt8LGgtG+P+PLM7M843vHvwSHBqdHBnrkD+WhmI6J/k41PiJdpDJ2UDpENmt/r%20T3/64rePokZadCAggoCQIDXS4R09fkOR9/P4OT06mn5Wj69YZCAfndw7oQFSgMxIC9nc2L0A6UBU%202LNwn6E4iJO88syV+J4/WJhPv3s4FnNFlsqHwIIxRlNtVHH54UshkAkkJkJ5+PjJnyE/DOUoOYiH%20hVknU4sPvwLPGED+naA9P/s0J3J9sPqjXLRoTj0wUJE+cjB4eX7ND4u+APfHxGMRHO1TbfWOJ0Dp%20Vyg1+trPY85I9nBIcIzgkA67ISstycDb/kwnISYIiWsvG/gL9/DDrh+/usN35Plqhv8KkU1N+Qop%204X3nx+71A7CEQ7N7byQJ6NDSbuh0xEl8aFR8jYNOTJjXn02N9/B/rr49zzP2pEm8pC+DP+TFnjiJ%20ix0r7PXjuITTrwbVnaEAcbv5EmUCCINfnrn3cuC7+dYQCL+EMUO6y66oGcmBvBCmgBtxIRPx8fN2%20TpITDQliJ1yEDTk931YXkCrlix3uDDLcIz/t4DrEystIwsciOB9UP74rb2RE6selJLQ+8/M2Fq0t%205XXOjG0JbOOYh8LOxKF0ZZ4GKCejsjiHKvMZ6a+aomohmP8sYDMFQFOjU2K8I7sJEpBfaVZ65ioN%20DUBwGeHPpk0WRp2RK2nQ8Xx0Nm2DdCAD/+GNkibgdxuInyvhYiQ3Mij2NRf2R54KSUAY/EYCW/Ck%20ASSHhzN/7qfIgkFLQ2P44mkF4UM6IsKI2a5mBynhn7gpOxqDa8P2BwFCMFVrUsg+kAMiJv/IAUkT%20YklvEJ76Qj755cuylGn+zh7l5HVm2hxrJAKy+dEOcz8L1lxaPBbBeV19fG9lFOV7DttyY/bSs6cj%20u9bCTz+aiXZWIbtWhg0BHGji0T777tv8xSf+JZOb8jXscNYsZpzetchtKUOfIDsiQFonyhV8k9vf%20DHYILjKszt77tpncMvx3Oq0Q5ULj73UA1sf0m6Z07lwxyze9lsIPQACEA1ozA6wpER5SobNCLG1F%20k4bkQL6Krwt5rWDxqzDpePX3VyNnxE98lIGmlADtR7uVaFyQBYQjqMykgUJMmdz1gzrEw7SRhnhm%207QhZKANpe2ib61pqn6zxWLkKyIP8247ClPl2a1isabbapq9fNulSp9eC/LEmShsedbYecrkI1Aft%20DbdWNrUJoU1Lz7lOicNJx9zUxnrpCvilvUSbXZcf4ZGNuPghaaGX52y3l961oDw8f6s+F2AG4vKa%20254MaN8M3gymZze0DjU4DrfS0Yh4voHbqIHgxXQJpPFTCWSrwWWIADJoMNhTWBRojitDlZrdaWgU%20cF/GAKTa6/Ck6TtAb2MXDbCWqIbHf8iW6SVATtISSQu5sXGPHwgO7Q5Ze3kegR05bZQI626wRW58%20EFw0tm2oWxLcGqQVRI8slDVlpGdM1TErarlt3QTiQkNAg/uzlD/1EOiHAbQHkUWGBiPiUefU79+2%20fkF8Vj/anMshLc/CcngcGShv3D2vuBF3Jy75ZQByv40/pa84iBPTa7siY+LDfy2TBgfa5D5yuKjf%20rK354WRLn7qW7BWXprlGIrhehPuJ9DS4ivMC6qT/iOC8MqziskbTaiCq3B40cuZRVhhWsIFRttWi%20iANtlQacd0qD4AIs5CNb3eSwSraG3RJcmzYN4cND7MLuyTwCmpCOswQxtFjbUV5O4tZR0apGZaE3%20SQIWhzV+j6nRtM8j5NEUFXkgAKABS4RDx6SOefayNVlzZ26x5M1k1299KA6uxEO4mueQRQNeSzSy%20B7R/wiIH/loi8TcLXPYXmzZJm8I/7m17CAQh0MaQzdt+I4vCYzS4S36AFtemm0HbVd/ZEkwgyuiF%2051sy0E6w68vdh8oCo7RY79U9cSEraZDnW2Gowf21My9WEfY7z+U4IjhAJeaGxHMmHwoM0yME1k5o%20CLkRCBR82G/dSG80VSId3NC4mDb3VGh1HioOWbP8VGykXUFj0q6mwkZDmCtvl8Pkifv9MGgD5MHL%20zRoY5UOasc4kRBztOTimmeSnp9mxxsYxFO8Mdq1n3sbyBMF9XQg9j/Y8Y+SGyfYylJ3ywT3+MZCb%20llmIV/6pOwx1o3qgXeteJALw028HNq0v8fVyp7TWZRp1Wok1I9aHe6a3VKS0MRmy05JJRhuG59wu%20kYGBS356pt8mx/ULCEda2qEnTcobOzelPR6121lsCI6GmLUQGh3HBOhsdcEbAjSxrLAR5FaGIyZ0%20Tgiu544bVwpWdjB+qP6t356JaU/fbR1vNj6qlELfGPujQ7H2BSnxfl52p8IVrzdmywNXudPovZLL%20M4YOpTxFBzB7+/Nr8rdnOCPH8ZZs53V2YCAxtLie25rI4h1ZxdkD7uxc8r6nENOyQCU97I2cjBRJ%20H8NzvFtcjOVnscv3fpVJ/ovxdy9Ne/v4Lr71H3Gb2yYONpOCHDE+yBR7J0zTdrguYbMh/iJDlb2a%20xa68r6k8ogVRv8SBvbsxbSvuWbY2vp7JfhbjshG+prukpTDkwQYi8ic/2Sh8KwfPbdko7qVclvIp%204T0t7iM97iONHG/EncEmHQeMc5uZwZbg3lkkrzOTg9K54mHBqGFfihkNDkA4Uo9jFBH25aHRRsNt%208ye3FxttCuA2ihtZcEdjYlrIQmiLILDYMABZZtwYuTKkpZBH4h9BRDhC3vyYBWtwI9BwzwDZaKy/%20/agv+O5DU9RbgkEYEvZNhqbTHLWX/zxsMBYu7esRLsK2ccz/kNPlWBEcHcq1so4a3MOjEZx2UQfw%20EcOnmu0ayZ48Pbet3YowSwVDfBXbMFC/n/h/HlOysKyLs1pfgLgAUx0RdBDqOk7tYm6nDRXS/IJ8%20DWqMqVFCuHm3eYScej5r1+IswfF1Xr7Yy3UGT09wPeTS6N2v6+py3Cqe24B2woCYCQkwK7lkoMxg%20JqE14YwguHV6t8aK4EiGDoo6r4bOmhICokauPt1i7ozOdDTuMdwvxvwf3pvxOLAz4y/0f4pfk/f4%207B4/ij/b0bF1xR555Z79u11Jq7Vvja97GcFhFAbDM7uTvTDZTxCcqd/mFzt3L/JAyLILtT7SQKsj%207zkuDPliYRYSy27cZ+OL20m2nH86NcsKrX3PKG4aHeXQ2mPOEhxlod9amAFp3BoLwVkZawClzX0v%20kMZM/YBbd3UIS2msFJIy8KksMom1MlB+Ir+ZARPEclJZC4Y8m519QFuTbExdR9iUyaQMYLjJ0GKT%20iOFbaXCBWPu65Y6LsNYKt889oInRCHqbMxxPgMiyJqg4VxpjAvYxPd0v40WDG0CbDbM40uBqnce3%20w5iSQ8R9sO5HfDUP+jYbA2ebs0clOJOdnWkGa3XmS9JTR2QQACKmGYhMFBYgG3WEXI8CIwN/d7oQ%20lFulfuuvBjIwJ5la4BuyQkbyizkkOk83/AIP2yx/OMGZO+nn9X1Bi2IMsuwL0NbyMawZLASnICzi%20jebG7idl7NEJ7qAQXXsr075boiUWrZ1VVDeVAZoWhFuxXzaamo7IkzS36W7h61x5GpvrxxovDYvG%20G9Lwf1+ua9bgqD9+UEb+eOb3R5///qs/AzYS2MR4qjcZICTvaCbTitisnHhWB5yFT/t5X7eQBtcM%204huRBe8k98gEOxHIkXZJfnQkqQVxUH9tv8SONImfsNyLqP296SYPI0g2yoB1+qiv/fYkePrN2r4T%20nNUL6ePevtctsFTD11YYDDQA8046be1o02GlwTEi693TChupbbQl4vzeJX4uNb5ThLFpw2LH/evX%20bg/ByY92nuSn7rhYwZj2RufGjQrD7xK3wmNPo1jCsoMTaa/u2ekpuz1oJK6ZlPBoXtm/++FZado9%20BoLTvcySBnERjmtJRyQmO89HiRt7j0/+yUORJ/zV/C1xkJbHzX35RE3y72GQqcS3uKX4+UJrxLUu%20I8W3Bzo301H8MiKzlshPBNafCRwhOskZgqMzI+ce6NiQELvzaEktsQAnFyOsdTcdd1qRpPwQXiA9%20Oqm+sEO8gpMK6UOsKQz58NMD+MWN+O3aA8TlZ8cs7jUxhywQBelTLpCZ4HVd8g5JAOWj5mceIpmz%20Yduyg+BE7uSZ8qua3LoO1k9/eztzZcza66i8wHoNztR5GvvcYqz5b0aKa7FocAe7qHuQTNdKVrUn%200zYOpoEAdTrO2M3DCWyzSxqSsxZaZdjHaJp7CWhkIxwRHFoZn+Pm7RdikaZWtTVNOkDc+f/SQOno%20R6QlqDNX0trKTV5EHr7J0Nk8I71RnulsdECu0voycQC0GdIAS+cs+ZGMxJHJgK/pyC/ks0rfwuI/%20k30uNcVDvJA2V/n1OEvauIlgs/0C0rG4Zss7sC0n4kBe5OgjwtAvkQO5lHfSbsNhJ/cFrewG2pkP%20vgeD4mYNjkVhFmRn8GgEN7UG18fDx7kd4CNo6kjj2juqIeBPfzxVjMsIAuM4SA9MvWeIlfAQZe94%20yx4+dj8cGAvSI4mpn9zxWA9hfSQTWAYzAr4hV9/kKFga7Nq/OnruBCNZnLgsHghu0yFKKMiITo7W%20kg/6tsjkIyBL3vmjExMfb60Iav90SuRoyW8L81/yTh65f/2iyFTslz5lzz25ekSCbMiV08/+PK0n%20QS0bYcMlJZ/Ix5Q16nwbLvzJvnE3N2aVLH/0jmVlJIKLSPhBibytz6Kw/zCHFXwuQEZzDJWraY7s%20LrlnOsQUlRENgst+st8j8+rtu0Wma4x2MTVd7fkZmVZe5EGulZ3FC8GRTi9/aGW4cb+Xf7kRn2uE%20dm399MwHq1Oubdyaonp9FDv58enACbArDqnkdVIIUp0478prCszV18zMQFykCXnQUTRV9kVn69T4%20IT6uyIx/nt2fhaFjI7t2UDHY42fxV/zS4fBPG8e/tCgZOiLupOW75JLH7tEiCO9yp13nVfjihvEw%20hRAhMY+LPOLHjMLIDlkIA6ljpzLwuIpf3BQe91x2LrelIdnkT3Zu7Nndkh9Pp+RT/lwu3FN8Cpf9%20u7G039tszOMqZZbDqYw9bsKZH8VP+AyWzmhLDKpnsNHgmNvObus/mgY3NUXtpz3aIDkLtDbW+Oic%20t9jIWMsVsrffktsHYfbLm+/l6Xyd+12Ngmv0NTizt8Y1AgR0Bmh2DJZbDasPGncLwkqzy6iDbXGz%20vKozo9mxY8oUkc7li9NGdCMNLoM1LjS3rL0J+mjCqExPAS3ENJiZsiE/IsNRn2MAzUBz1YAEkXwr%20jNoZuFVf3cOK4HithkawnKy3gqU4ZVo8GsFNTlF7BPFwkymqTWm+xnk1iG7vbYEx1mXTq8z802+3%20wvpQ8hijhtcjE2FEcB7C2koGpPLrc+uUNuKy7DGDHsERLySAhiYgI2S2gfnVgjoEx5X2rCkqWsJ+%20i43pOSTXi78SXAdL/vdTyCCNbj6E0v8A/iifWFfbptH2BZEiZVUHg6fHtp1V2Z+c4NbQWkxszbZT%20VFRITSlW9+zGoW7S0Ow5duLCz3Jvo2n2o7A+RbUrBOf+iolw4SffU6nup8SD8SkWfpSG3JMfN+ae%207VyG9KywHNBd4sEQLt9bGJ/SYczfKE2+NKwwSguCw45nhZd/hcd+kRWT0l/5L4Yzd35f/LmfFGax%20Ny1Zdu6HtOyK5qJnuS/1Y9cMrb2xm3XUrTUY7vnrElyBl4N1cq4QHvLNgDghuNUmw0JGfbx43Sfy%20hxut767gJHZUesfoDfZofJSXNkHGOK6bS3ErDW4t27ykOwR3jFtUTMb3o8EFtIA/oxXFC+rjjtOb%208vTkbwExZuxpWABts7c5AWllXKLBQY4VX2O31NKLw7tzbcEHMSMq/yhBsRP2CE6ajmQ4KgdBGhzh%20Zqao4KkIjjYzC760vIft++NBcD4Y7GmJhnbguiVuQXBo3mxY0WauXoM7g3MEd+z3tgTXpHcwaqNh%20uCnPQkswI/CZ9D2C0y+AZ1T5B2Vj8bXp762RAabUfujYd4FrvG36tyA4YRxiC0iGckYjbLFHcJdi%20RXCm+c+AT8n3cGuC43P4szgiuF5fYD2SzQ/yv4e8fneGdFvot0QybkFwroF/Dr9nl8UOCY5Xamgc%20msuLAmiMdDaue4ZpWM++Zz5YYdAgIbiee2uo1NaOQmvtZFhwppH23BjlMK09ld/a9cwovAwE09r1%205G8N2kR+HsmfDY2BYy6QHM+UKY0v+0GTys8yaHrUdc9tNdIfDBiXgDRmsTeYZIjgtAYXlvthL9Xg%209rpeb2CaIrgi61HaPYKD3FYbDIN850H0LIFkVIKrcdxqirrCiba3uwbXiyhnf6YwegVfEeE1fTq3%20i9qPu52KrWD5GWkoIw1sVoNj5Gt/hjCjV5n7ZRPoT1GPyx3kHWAIlvwp5J4GN4p9rcG1mJOpYut/%20luDObM6I4B5vDS7ycVSXvXY327bAOQ0u0npvba6/g7qWJWte340Gd1BHs7huinolwSn0K35Cz3AL%20gtsb6ejgj0VwhN8jOH7lqsUUwaW1FSRH/kWmUXrJvr7Ubx3c7wKXEBzHDjIJ+Zk7K2/XkIrdLjry%205nC3JDg6NxDBrdbgduoJXKLBXUNwM2V3tI7Wpk/fZMeVNTjyv0Eqg1tPUbOScRMNblNf8zL2CS5F%20CNn4NNUaX7vd7IV4YGiM3gFGxv7UoJzgLG2mqOEepLMJY4Y4qVR7Knbhj4Zd7baGfPTkoQFSua09%20jdDvd+J04rSrk8PGjcrgq74lnmRUNjKtO2XBNMZjwM6udLLoGFv/rfG1uIf4BHlNP8qJKWr2K0NH%20GpX5LRajiYcOxRpce3B4IaADTBFc6WQeJ/WTNbgDjAiuR1LCIcFZvlvMDp7giODac3CAvsCyzBGy%205mU17ddefEdQPHkg2CO4vQFjBervi+WlU4ZHuECDq4nQWI8wo6VoLeIpdlFHjfSxNbiLp6hFuxV8%20oDnRMYTQ4NR8xw3PSbrcUx85T90p6k6e+xi3mfMa3DgulXdXgzvAqF722tYhwXXanepxnAshBuY9%209HZRZ8uzp8HNtM0WPYJjIB0h94nZj6KC4/KqmCS4fpS3IjhV9O3X4LbyjQgutBQ669p9dqdL2t8W%20YdfTfubLJuLgP/JfTHDIWJ4vmaLurm+eRC+NW05RW4I7o8GN6mWO4Pql1yW4MniNyjtj/phIjW3U%201h1pYOoRXI8wj3BWg6sE9/WQ4Match9DguMwLQXE+4K8i0rjbit+JsmZH4m4lOB6DZ3C3ZNLX1ho%20UQlujVky0bRuhB7BzZRNW+bXEFwGO9Y97HWKVoNjmllfNTrXAHtlfUuCUyfranCdtDOuI7g+arnW%20clI9zpRcN+2Uj176u1pfCpvbk9rw0xHcXLvJvuZCBK7aZLjjjjONDfD2A4NMS+7EQ4fUQDE2f8Vh%20z11/f3nn4eqvZ5mda3DlHNxRGhBoawcY5Ft7GX+bYxjvX5E3/pI9pHQkCylz5fWxjVsxELgTnMcV%208VGiIrjWP2ZZ87U/1+AsHHYMMsQxJVtjFM97iMuugClqpFVl4xmwButu/LmfMNjJD1C9LeuQJe4Z%203AnujjvuuCEqMd0CmeguwZ3g7rjjjn8l7uR2xx13/CtxJ7c77rjjX4k7ud1xxx3/StzJ7TuAjiuw%20YzTGhYurgx0mdqq2mEtDu1vXQh8OvUVcgmKaPeN2x78Xd3J7ZLC1zsHg1vDqD7tBOufHLwJx5ICz%20hpwZ8teW+Oa8+fFjFO4rgN3D8xd/P7x8uRj/PQXuyylxfiMS/PYjP9kXB1rjzFrdeueb9iPwTmkL%20wnPok8/Xi5DIg76Nz7XGWSXWFzvymTbC8cw3vV6a7PokPvbYSb6ejLhxyPX9l0hDKfEjO9zz4c76%20ozdxlpLjEZQn9nH+UKGqnD07fmcTnPls/x4oJ/89k88f/avGZ79ldsc87uT2yPj19z///uXVezcQ%20mu6fPStneIww/rDOSHeisdOBdMXQuXjnN4MO8v6ZkWHHQHAgkxsfnoSs6FCQKJ2X81N8KDCTET+i%20w0cxMXpX1e3KLxRx7kiHNdXp+TEiwMHveCvgy/IJb84n6fcPOPjLFaNzS+QdQud8WchV44WkIUXI%20VG9KQFCQGodjn78zWSxuJznszB/lpd9aZXDQ62Q6AEwaKlNAfv76aETz8cXfHx5+/vvTw//5vewA%20dcE5LsIqnD7bhXzIxrktHWxGNslEGXPI1e8pB3PjF/05G8dvwxKvPtuOXMjMYXbKkjj19sAdl+FO%20bk+EtpnqGUIAGsUhIu658ooK2sbSGf1/aDcf3731sBCEa1TlXvERhk5Ep8SOL+wCOhEdjI5EGr23%20KOh4vIy/+lV8A9NICIY49AoPJMQzBEic/m215vcJ9IbI+k2Ir55POj6y6rQ9mhUyo21BxpBI+zK5%20NM9e5ycscqjMAHmHMLhir7LI+Pj+uZsWlBGykUcMgID8a7jktRAc2iZAIuTiD7njEG/YS1q9eqS6%20BqovtDr/hSx+aYryOnFw9Y417uT2iFBjvgRoVOowT4e+xG57cSe7phS+BZD3UplTuE55/dNK4p+O%20O7l9F1Czf7zmv475FumcieO2+cqxxT16Ukb7LLS+rsct4ujj8WL+r+BObnd0wdSVKRPre0wNmUr5%20tNOemcr61NiemTryzDRRUzAnF/PHtIwpoNz9avZ5ER131sm0Nsj6IsY3AdIa3x13nMWd3O4Y4Ovf%20b4xgIB7WmkQ+GADZ5fUr3Hl2kjNSe/PutfvBPz9uo6++QFz5Y6i+wP72nYfnt3YBafIFE99M+AS5%203bWYO87jn01ut15stfiu7Uaj8NVed3FdPwV6diHbOsyCQTm04Rcon2042Tviaw+QFzuvz4yoWKwX%20uUFE+Rl/PAs8Q4pvnr3wezZGAAvmbBpokwACZH2R+PCPO88s1BM3X5RwtLLecccBbkRum+52Iyje%2028UfMV0R34oALoR31H4st8upYYYQHoU8bpcLYloI7o47TuBxNLe2wzSNs9dYR91h134VT8dnch/F%20A4ZuFn5xS/dr//Up++1jvdC9jqdC9qurpx82o3BC130oUwP3V2PYxJXKoY8j6QJzvhJm5b/jjoJH%20mpZe1sBnQrGQfVOc7DSzqUvOI3kX1ws775E8Sn/sb+3S87eXxsht1343r3up3XHHPG5CbvxiTV4k%20bnfEPn5k56v+QASLzvmLrKyxLKfgLSwHLtkp+/ieHxGOz1rzzElzvbLDArWfEjd3Po/MAVPSJDzu%202nXDD1fWcHRglZ04ZMAexJdB40eLgbtjX9aJWCPyn7gr4Tm4SngdwER+SIT1Ij0jj/xHXuMNAIA7%205eFfLjV7xaO3CnwdywhAZRTrWvVXqbTOpVeMCE/+KCNA/CDLBxRfPNf4dJ5Or1y5fJ9MPspjISKR%20zph8Ri7Vfhy2h77vqr9qBlAJ3K7Jzm39WWG4a6D8JX/hpwlh7jUWsPbl6ckPcfk9qGG4k6wOT3N7%20XUth12K/5MmQYvG2uLYpT4oX2H2OS+4KtfjPYUD7DFK4FRa/ybUXvg2Nn+KvuthdN+w8bqa5qeMg%20HIRSv7MfEFEI+YAqlcb7hYDwkBuIzh/PnJqXH7nnZypOi9TxqeQgDa6KR78pgKzYyz+vIQGd7lde%20RH5y1/Wvvz/7qz0iIdImz7whwD35YacPglBlkR7y8ix3yREL50a2L4wkLW6eiQ9DfE7ahDEiz8/I%20R1xceZbclCKn2yU/0LGNkCeObVCmAmmtBiR7VjkrD98DlvIs124H8DoZY+hW4qKMAWV7CQ5D9WTe%20xShG2U/KeTrdESK9JdWz8U75n8zTDh5pWtrHOXGvz1zFLeM6hjrHOVwr49Pm8XuAjqE4rMNo8ImS%202H4YgGdpe2jW8RyDEVozWr8GjBgYY6AB7m6asb7/r4EztPV4ZnDTALMMXOW9VgZzf8eWNO3ZtWMb%20QBb/xR3tnoHJ3W1AYoBhIOSZAUg70v66mz3n+HDX7AFlAnffmeZqzwxuxMezZicqQ+KjbDw+S8+f%207U9lKnfi4+yhwks+DdARXzzXOijPFh75COf+7c9nRcvOuJWnlQPyLQSo6wV4EnIjMxXl6QqhL8Na%20ihlEiBzufBwjrGO6Xby3wfcmTwXEIunaX0z78qVqpv7fyIkOo7aWNVMQHRm30JqBtFXXhu1KpwYi%20IS0FiEQWcvJlmToDiU5d49OUH/k5uwc5CJBYm05eIoDsyAezIcXHM+cQSTNmIOHOFbJgBoC7yohS%2049njs7CUBTMZzajI77u3sUyCfLhD5AD5yBfPkk/uxIc7QLY8Y9MMSss9IbsRWplJ4Z7rkLhFnrfA%20BLmpKc3jKMTK3RpXba4ZjV1poH2/GX33tW19mvEttLbHsgj4m/V7hBzPXpxZOt21/kf2oGcHRvY3%20xGbg65c0mgqQm54FdbqKdSxoSoLCtle97M8zUrTugj/Tlo1Ql2dCmDYIWAIgvGTy+Kzjs3SRnzHL%20s/2hbQEtofizpePajUH2kV7Ns8IpPtZk81WIdGt5t2XWPkPOGXJf0qVMs3xyL/ls7RXbEr7IHVin%20dRbTmptGLAqn/VoBBchoAONTWCpwFWzvSoH61Z8LcdkzmdOVeNisWAoihQdLhZq/iKe4+/+t/6Or%20y/753RJv607Fff7CVy/W7qTvX9HYyTd32T/xtP7VcJZwJSc5HkC4pXzsqg6YyxEoPsoPrcb923Xx%207/9T/MUm5y83ZtcULA1pJX5fRurq67Z4rHjv+Pdjl9zUsGjMGpFQZaXCA4iAXbfXHz76t6uev/vT%201VDsIUS5j54Z2XhmZEM1f/v+uavkqP18+oU5P7uAvfB0LDYL9uKXv/w8vlreXP3uuyNX393UdbNn%20qtEL1/PPN9xa/0f50DPhSE/pUm57/qu/mFbM+GeKwpVngbxrZMXdpzhGlo+BSmrt3Z3u7pjDlOaG%20SsmCHyRD58jzagCZvTGtgDn0r69NQ0gd4gzevX/h5EZHhNQwEGn7XTGB74a9fBYLt7cAnZ706Ow9%204P7y+XpdATjpWTithxwB/29evq0a0ElQD6x5UBcye0BzO+MfkE+O4mQQznetLS7KXAvBjwVp7BCa%20SNZr2jXUqPNF2/X/6ao20WizPPtdsT+CtNlLMRt6PpW+z9NSTuZ/HznV0xJMAeWHmUbe2V/axUEe%20brKhoGkMnYGf6deRi/P46p+Krprh10Z7WBfgF8u0f9H2hhVFp0Zj7IF8Qnz5TB9Ae4T4pGlmbacL%20k9dJpolnFpRJTGlD5qxJj8AgAOjkR+n69JUvx+b1mV4Z36Tc+4j82dXKEi2X8hWYfqNlkhfqg+e4%20li+PpKvv6i3+qn37zICzdq/xQKD5OdzX4ZWOnumAT/rMsaMdd+py5V78y8gdQ37zs7tb28/PtPFl%20aWl5bt0vfxZ8tmDPyP3SBlXNHGYUqNPk1uNnBAN0IN8WLtvfZ8EUh7Wh3Fn5imurKQkfHt5bpumI%20xxmdBYVJIfYAKVDwLZmQb7RLdqhwYz2tjyg9n/K9/6NJp1eyGdVdRCWs5enHk8N4ugsxbf3LrxaB%20RziS+BJY046rlTOaMFc0XOolEO7agbvj3w1ITfXPAAPpxjLZceu7SHNroxWbqlP8atqbM70R07ij%20b8HozNawDt0KbWeWBEzt6KQj8rsEoVHZaGGaSzstCzL6GutNliaaGioz5EKnZFsdzXMr7xo+5TMy%20RMtDy5Wm26bXgtEYwxsZGZQXcmuQacEIm6einMdCfm0sCD7aW50pftWrg1E6bvy/YyHIx0DbytYg%20D3fcsddK9slNjdeumibAmB5hatjasdN07qV1Nojg7bvnvoYW5412tKsSl2szHWJoNSVBfkfulwBt%20QXIsu4/W4bmv2kOkDUlxhdAyyDv+RTYrUijxoOWRDr+E5fGY2UJVV6sw4t6W5cgeUDd5WkfabTkr%20hWy/JcvwBQkKPp3wuyrj7bGNmxH9jjv2MLeh4CezYzRnxBeZ0OQgOxo79q4qWudlx5SPFdJR0Bj8%20V5Tex8Kzk+Ni6pydPzQZvv9FZ/S/4qY1JqUno7Uj75A5rgsN6Tq5GRHQaYkXLQ05NZU0n563Py1P%202kB4bSTu6ReZWb8RSfC8XM0P2hn5xJZwaLlobuQPDSxkibyw9uEL5uWZeClPvn0W/mp6aLyQZraX%20QXb8EA/xYYcMmmZnA0kGEdZ1G8IB/WwgMiA/+a/aHTaPiSoHuOW0lPUy4bFzccfTYUhuuZLp6HQc%20GjInldWpBYgvj/h+wtk6Kh2Wzowbne/o2AAdjt/jbOEbFaUjChAR8bt2eKNpKRqaNBzi5Vk7shD6%20qkNZRxNht5ob4QhPOGRk+kw8aLZM+ZwMDW8+/f73Lw/xE3QMAMugAdEQBwOGXYnD7e0+Ty9b5DrI%20iCloLXsIDo0aIstgKcGnyuYGkbe71DqSA1Gytkq9V3melhaOpvBnMNpAuuNWuKRtEGYnXBroRrho%20za0FnVWfiAY0fDQSgY5Fx6XDt0RQEVrDh84Uk85E+ExuNEjsvSNaJ4M8tjhXqJAIozidmng/fgyt%20EyyLmKlQcfPDuA0JQOIe3uw/volDzVyREe1McXIukLLiyu+ELmRjaZBfwvh0taQJSeXpZQsnx0W+%20mnfizVNWo06fmkJkrtWZTIABxInL5H/97peFhL8rlPyNp6XK90Hdp3rMmlsXyW/gXLu6CE2a2xTP%20yDBZJmewKZMBVv720m/cSjjqhvYZ76JqGcQUG7se4SbkhkbjHbmsxSCEd1zTrjLQLOjY0kRyhiAJ%20OjI/Kowmg/DKAPG7O5qQpUNm8QvhfPocn6im42PP9/qZxoKQR2msZekBMqHTsEtIOhAxJEX6rskt%20BBFx8QwptXETFnnJK/JQIf7ZJ8s3FYNWBJi+E/bXt0ZapgW61mT5kAbm5Wdl4RsnBic8i2cEJ06f%20VpuGZemr/CO+bf6R091KQ+Lewxm5eTkzld1A8Wzje0qsyW0tyynJLO9709Kny2VOSfez0hxLeezj%20AKWNLNdJeLp7YZJbyBjLIwLt2b+mw6yFjwvANfw+b/Izwk3Ijc7bQhpJBruJIqgWYujlF9MLQWX4%20tNhIjc7u16IBcdCPeLGXcU3PCgRo2pEXwntAi8nkQfwYCO61kVgUei1UtB/IjWsP7o5maWSGP8hQ%205AEgNZ7RciE94FpWkVsIcirk1im7DPyigXHVVDQ0wm1joN6YGodf1jB5Wbz6u+URm1sDcuNX4nvA%20/q8vr4fuLbL/v74+LOGiJHK5RemE+7Y8L8Uq/UXuGj8/Fo393rXOKsZy8Sv6HLW6FMxkSI94og33%2005ItisdRe83AL/GfwTi3h+RWg+5FApv2QOfN4HtpaBVoJ0BkwdUXqa1yIDeIjQ4fv3xU4RqaaVBo%20bKbb+XSUGDjkyQI/V8gEdyoaMoDo6OxchTwyZOCPdaUWTk4WLxsJsdjP5kHYiwB5htCJW7ErnMgR%20f2hykB5+WZekAaDBeXw25XQNLk3xAWf5IF7y5eSodNyELABNizRYH/UNA9bDKAcnLUo68h7h0Y5t%20+m3lSZoMFoQB4c+k7AxaNXcVW5vrsaRjcixI95TtXx/+xz9DlOEdxOw/fjSisCtktQfcvz787+J/%20uVqdBda5gxzCX9MJs5yzsDC0Y+L79PB/q/RFsMjXc9ezrvjfqwfqU/4WuMzztUf4r+//z8uLdAMW%20fpB3/H1+iF/XX6Wz+F+HXftfY17KikPNjVFfO2xME+kwIieh1wkAr2TRkTJgfOJAS2MaiNrJdA3t%20gQrgAPDDJ76gYGT20P/0CQ0LshBBtMAdQtG0jrUu3mYgjb2FaMgNbRM5enCZPph2afFxff/l6+oq%20e6bVPUBMrGXRcZGb+ESahBUgqLY6IR/fuLFwkL7So4zXPgOUM+ROviH9N+Y3y631PhBT7vCHH9xJ%20R5+mESA/tQXqD7LtT11vgdiVBq7xaz2yAHJzzeDhx2ITgJRcszA3zKozdwAZ4kf+aTt+b3H0wrrf%20gdsloE2Qh1H6np/itmdCnl5LCEDK+KFMve8tS0NzYNaBnJIvyn2cnvOFEbFkmxlkVG++/DPoQ22a%20YwkmyE3HC2JdLRah824pHZXpnho9RvcPNi1CC3NNwcUIexorbxdAcuyiciXeh4+fihYT/rLmh90S%20b1kLI34/MFzs5b5oWkYS6rgsjjPdQ4PzzQcvPPzX4xGQW2iN75wEyK+5uBsGUsGdjo87Vxk9404+%20QuJylIMnu7qmZHKhvUlun+7aH+GCVCMtSNDl4s/kpjHSMHvpk17OB4Z38ag7ND7CkR5+IUOFVTjK%20k04GUZF3/Pgmh8tUmo/58w8JPjzEuqT5gdz0PbDbItJUu6F95I0UZEIG8vvXRz4uadoX9/hHszBZ%20Zap7lE8uIw9jWvTXV6YtuH/Z24AoDc3qy9M042FNu2jT9XjMhK/67HYp3XyPCRntajL7cwkb5vOS%20/pL24qeEk739MZ3769OvKe5Ib7mahoviwPvfv7yyurb6j7CBSNPaXzEKZ/9KOiaPxR/+SOMhZDM/%20xFP9cbX2R/m5f4tr0fQi7CK/+zVbruZHblOY8Pdoa24CnYrOIo2ABvv84ZUxdIzMvuBuHQtDx/3T%20pqVkGNAJCUcnhFi0wcCCP40Pd+KjQ+KuaaziEwlCIBjSwqAFASo4A3s6PRAZkDbyY5AvEBJ6JflT%20+W+yAPwhm+e7yA5YA3O57Eq+tCb3+pM1uIdIy425Yw9Ju8xWbsQRZB/pqIyA0lP5BIwgbcAgT5AS%20skjWuOZ1za++Jgghku+wmduRekz4Obtyr80RPWcNXJqBX22a16LV7jKcFF6lL/oWoKHIeLzmb62B%20WPl0tMazcNIwomzBQOiajJlZLBqghdHaGG0MQDT+UQvvD5+835C3xZ9dcZP/Fl5OZjIoj9EanvxD%200q7ppXL0fBU5s7yOhrRY8qKfMsBhaKMMbMh/hCly82g80RphjnpEbgjAHx2Ljrk21iGtU+NOw6Wz%20O5mUDQUh+/cKsbTU6bAXsrs6AsQAwcm4RmedmLwwRW3ByKY4KERIhXiV/hlAHBHWyMzyhkySS3Kj%20KSEXcsqv+zdyk5tPv60BEV9MVwsKsQqE07OXgeUD/5BbLqeMSm4sATyzcO9Wdvls3AZNI7wdcq7G%200OtXkI1rOGUtqpJPQGtkrb1Ap/9o5D+Ck0+Kn84IGGDys2uApn3QiQNz+XASGMh2FtKQJC/PEAqy%20oB1CblylaPT8jwjatcKG+IhrWXtr2gNupBsmgF/sSYc0MXpe4jEsfGJxMvvAsOEIuXmbNHva9xEW%20cqND8H12fvUb7WGITqPe7QQG4vYCNe2DRoHmxj1T0BfvYoqkDqhDvIiuTopfTXHV+RQfUPzZHTmV%20fQgU+DTVKo9ptY6OBMIdGXKhKV3Kw+/3yiUBvxhInem88kfMrMdJOxSQX/GzNraQn5Ee8lJe5Gt0%207kzhlQYgDTQ2nnOZlBv/72laej5dNnJzMkyytYNWLZnHgeppBjoKIu2KTRE6JgNCBm5oBqNO6x36%203fhDD9SB4vd4Cnmxq85zkIc9W/zuPtQS+3nrkcYlQMNRPvNVMkKg//vC2geEZG2cfsfivfzIVPlN%203tTXKacMBg2VreKH6KXJBbkJTGM5DlW0NqWVZOTe19rOoMNFGQu5xa5TVEC7A3WEs0cGaDBMH9Dc%20GEG02O0aXOcNBYFOzPSLTuyaSpM5Oqvc6aR0ataOuNe0LBp/5DPvoAInh7MFPAHyRR55jxS5j0Yd%20XJEFf9LawNGhWshB2h/lwOBBWAh2hVRurL9IHi+fRODrQWtf5kvBD4owoGJ0PnEGRy/Ot0TZds6A%20+bJO2DvEO5vbIKfQiJZn6+g1/H5MEe7asj1Iw/L+/tOLv3968afLh2/IbU1AAU0n1zBysnBxt4Vr%20ZJaGDxRGjpC1/PegOLZx7efjLFbT0h9/+NkX1TV9AvrtSz4xjS3vF+InY2/NrQcaw+h82B65CTRc%20Ou9eUbjWZMQJsdF56fA8s+al0WV1PMQMhHLrAm6B3DPkFiQdmij3YDUtHQASVeyQ2uvPH1z77CHy%20XKezlE+Wra1XfxPE3NF88cWzH7u5ErEgDWraY4QfaW4V+2HpyNHeqj8/hmGdsEduZ+AdeiGEWIsj%20LbQ9rmglI/RJ9zK0JUA/ob1LO0Jz840Qy/dPf9h9JqA04KHR4QdNbLkOps60kVYL86nu2an2gRbW%20YqalrMgNQZ3EUgPPjZd1KOa9uTEQhlGU66zxzQAjt54b5NbaobG1dnsm+4eoecZAFOSPjQw6B1od%20H9fEDo3l5at4fzbHdWtDGXI9yhP+IBJkZscXO9YMW3/ZKJ+KW29WZD9t/iBONF7dUw5yU70Gok1A%20aMA1bo7xHGhQM/jxhx9cczuDLblV9Bp+TyNxO+uEu3nodjpSiFRcS2HNyqb2gbIWRwdPV01n16ga%200U0hmRvZndwsv5gff33bEFAtNQhX2hhE5xpZIehctr1yBj7dtfCzGMVzhKNwK3Lj/S0a79mRrHaA%20OTASsJaUxdOZqnZD4daIqRpHHmI3lCtA04tDrJcW9e0hogqNzUh659WrHlzDffeL340AgbIkAPyM%20n98Ftoezw/XWJcTsQL/HCZb4207q13C9hFS1PoZGBfS8fXFe+SySNCSRwRIL8ajzQ2LcyzAd5Kq0%20Mlxz7OyUPhZcW4PcjNT/53m7zhh5ZfCTvEs+PsZ91bDH8LW4EiYrSZcCLmJ9XEfSMChYS9w7dbMi%20NwK0B3T7WAt9tKHQgsZFh82jmciNoyCPhUwWXENze+drYb6xYZrb9wjWCZleVO1gHkfkhoumvWiJ%202ee5g57jNI5AY20P6R5hT3PrQefG6LRZo6Kzdwdz6zSX52gLNDTILENTxGvKbhakwG6pzqttye37%20QV4jhlD1W7DLbqkhL52NUDcUzDCCEpmmHo7VqCmsIz5FbgOmfUzNrS2GvDDvL8vbVMw1OZHbzmjw%20LcBoyICgtcIz0DutLXKZSHuNNUcQruN6bUv0OnAEh5FZ0CFx7Kgb2qS+CqGUN5skB2CAgNhcIzGt%20QveUa4/cNBs5eh95D7mUyEPsRMYhdED6ty7LEdh8YwD3e5tm/vjHIykRN+47bT2ggM3WSSU3fmXG%20Ggzq/r76uXW7vAHUuB57WpqlZu1K4PQ/p/hfvH5Ypn9P09zOIA7ZLqr4JFjbZPrPutseRGq+W+x3%20gdW0dKfRTp8q74C3ICC3/Ol0tT+mzNhLw+dVMsABXl8nNe0NQ5vVvcx7a0+6x50wGOwxtNkXr4vf%20V3+EHzOQpsKwLqVnXf2+iVtX2Wc7rgqrtaysOUJ0uMl/Tv8WV8XHLIUZCvak+9urlz5wuJ+Un57J%20cS7l0SmD7Ke1y1feNlH49oq5FVbTUu2MZs2NdSjY01VCa2y4tVOIs2tuPSzkNrFbei1iF6jKTAfi%20sOvMbuS3AhswkNw5QNSE2Q/HdDRfhbZeaZQMgrQJpgUcNM4al+CpnSA8nzIm7ZJ4IR+9ctVbLqED%20XQsR6khzYwH+7DuYI8R5uaI52oDDFYIL7e3xoeNWADmYpZxtTU+DVqq95/0crKalHGZsGytkJo3B%2016mM5GBgIRqhNQJGRrvHza+jZ66yS+6MLM7cRm7yC5vLn7M7IwLPuJ81JR7uaWh0HD37a1eF3BZ/%20JpfSi2tN/7Lnes1+uvZZ3mKn17EWO5WN/JKvHJYrdvgr95Sh3N2vl32M6g82ikNuHraEV70KEKUI%20h3iD5KrWztoIA+RZDdPTsTTPANmvBZobWMitEDLSY/zQq9uAc3m6CKc14HmZ9MoVQINkaYYd738a%20zki8kBuNVocp84vxEBoR5sbXjug801muwVPtlgbqugf43jU3J2MjtjydviVo9Izs7BhntPWsNpDb%20QtZsfvvll7KTNb8YjwbIWiIa4ZkpifxKluUDpSc0LcgN/07ybyIcpA0oD973jTKpuRHZZ9K/FCyF%20LGU6iE8H5OVveS7+Ja+775T78zef3I3BCI2RpYq2vr81aG9OwInk4SXqGqWLvOb11x7V5UWl1bT0%20HGokCMU3x67BU5IbBRDTvABrbv7tt+94WvqYoCbZVNDILrTkdgTeNmBKuW1yY6A1EY4PZe6v9a6R%20NTcGJrQsTuCfAV/IAKz5sXuYw0MGlAdabduJfr14p3Edj9L/9fd9uat7hJe8rAlK7qOS402U7Id7%20bTB8L4ADtNwh0AZZkuAKwS3kbs/KD+0HwmuxIjefdr595wn0MCpAEhY5XYqnXHNDA2Kah0YEyO/3%20veZWSt5HtFEtXIdbkBtfa2GKeX56dR7MFBjRaewQG6M60ywWzWeB5pbDM3WTNqMpKaSQIf/Xtncg%20zfGnP+LLOb1ykztkC0gfQlPdoMGxlobsDA6j1sEZNyD3Xt6+BRaJLe8aXPKyhpbFvF0Z0PDbt2J4%20swrTYrOhEMcGaoItarIVnKa/Fbk95jm3ADmwwjKC06YCDQTNrf0C7n8GVs+QmxachbPkxkYTnXF6%2097T4aw/xBrYtLdswDYMc+BBBJrTV+S3i78oSXUqak8Jgpw4vO4gsUFPHjmmrsJX0CBFCa37Exxm0%20EXBXx2cAEtEJxCby6gH3VbmU9JW3MxrzY2It4wxCbpbSRG45Jytyg9g0rxVQBWFObTSwAN3bLW3J%207SzZyf9TaG6AQ7EYgfdl+VT54+P7aEgteFuj3Qhoyc1/qMP8MIUEuOfpAPdob2cBueWjIDNAcyMM%20U6s60/jqyyN0fpYawN7amMiN6Z2gDiaSW8itkCS0+OPrL7tkNItMbks6HSALhlxquty2oyNi6Lnv%20pfk4WMucQZ6Opsmj0NoraLGQG4vBNDLONrE4q4i0cMuVhs1mA7+FgDskiD3rJstuZzF6Zm1k76r7%20drc0u+V7yLe175k23Opq8TOvR3vjmfySPjtIcueaw7SmF39ren40nbo0fHvdu89mz49kYoDJ7kwF%20uKpja2eUAQ5CYXqQCZBwmL1G3AN1mttcX9sKyA+a2yvr6L1Oy5oY9pm0eoBciI92L/gXZEwr4wpa%20AkC7xZ2pIgh5zuVXELlBlD/8UdeZMphqM+XUp7KqPOs0IT//vP2g7HpE9ujklmQZl1C4QGyjz/OD%20bfhqsyK3FMdKc4PYNJoJNGBY1ee5FpDzSBygzKCBt7ulDx/nvn0mLJrbk+yWBvLhVtJ/rN3IjLZ8%20v2e0mhsfHEC715oH00+thQjjRtwHu2EMmPlzR4rTF5CLllJnC5ECJAq55Q5K2UpT8x/A9gGzP7Um%20FsgF8mCBXmBa/cOzT04oQBqTgObEcybVS6d1IlfipHP3jma4ZmrxU+7kVZsLrU+R4AiZPBX20cnN%204L/kZu2EtbLRcgXyqDzbfPEZe+qEthDtsb6OJd9sKGyXNRK5MRLyOSNM26iP0FtzO7t7qvBn1tzI%202mjzYwb5NSzer3wKctNo/U/AqdfqLgQNvmp8AS2MQ6IMmto9008e0lYhRYiH9TZpn05u5iaDHRqW%20zhy6Vmrk5+cL7Yp/wvPpK9LHD+HQ/OhQaJTUl385xe4Jz9oWYSEGl63YyyiemXvFzZdpuCJL9oMs%20kBJ2LpcRG2908Lz48/xEflmX87iLTIsfueG3uGPIS45nFS/pd+xW9xZHa9eG4cryAf17SR/3FBb5%20vDyxo27MZGBPW/A0zC9g8/MImw0FpqckeAaQYUtmLdkd4RJyAzOZHIHd0thAideA7uS2Bh38seFE%20xqhuRmC0pj3EOu9Xb19a8xXQ9OgQD2mG0NOKe9NWgU7HRkp+Q0F5VidCI8qbB9J2INZrgbxoW6GZ%20fXUi1itvWv9UelI4JFcLiB+/7bopgBTb9Szi8/W7k8qBBhhdXSvrpJmBXJCrNNPsn3j2tE7qnZki%20V8K1bWEv5RW56XCcChLEGBr/l6jIUNw58N+SWW50M1D4o2lpThdkWc+Cdy/1pQ1Gznyw97Hwj9Lc%20ypkioZZ9roW4n94h7YBpKJ9EH2ObHlqAdhCFNbmFP9ap1rvANS7IjY6HBjECviEBAQJiuku8S2f1%20/2dQZENzLNNckNcKVZ4it8B+SkzTe+tWEHEljxoH+Y9p/zlAljpjd0SOpKtyQo7KCzUcfeKa9jPC%20itzQ2p7//utqOuIsaQmLLfXByowuuV04LV2T26jgwp7/10xLiUFn23zqUc69PSb+SeTWDhzRBmL9%20i+GOkTSPopeC3deZ2UKuaSdE07qydtnT3OhMPjU1MnSkTkR4J7ed31AA2jyACCA1yI12p02HtWTz%20oC1oLUxljUYKQflan11nd2U9vPlvCR8gf3vMR/2m578HqTek4WVm5U55IGcsI6zLQPnJmjN2/pzq%20gHsnyWYg7UNpzJX3itz0RdSs+vpct7AtDdB3S1NDpNEwF2ZaRzgZb3hljj28yhT/7xkNnz2LOPBj%20V+yIX3P6/Mw9jcHvTaZZs8T3sfyOqNlxeJlpafYX8/9YB8j21xg6YGsneZ7S7JWr6mfZLS1gMwlt%20F3jZW9u4Zl1OTRSC1Durs6Be2oGiR25g9EbBLLmpgzI9RQuB3JB9IR511txpM8zeO3/jjvxrzayC%20NEnr4eQMiHW0VguC3KQ9tXASLfeOUR4K2o2PkfyA4zitkhPp1fDcYbeHteR7T2usyI0dBzSzvI6l%20kTl2q/h5OiOiCc2tfT7C7LS0xSVqtUCHgtyYjjo5X/AxyLMYdcDvERp9BdZksfM2YZ1guQcHnWIP%20zBaYNZwB5Na+jdArWzQCpka9mQRTQjpW76sgyo/eSCA86aHxSHND62IgANrthfSBntsyzBC59sAb%20C7jNzEyyD+RkHVEaLT9ADrl5PJ06wp4yCM0pYuqtoUmzgnSzO2n1ppT4Id6WnOmvMSgYxVk4rTmO%20wOCKO3WkdPeXMCrWGwplS/XsaNzbLX0qcrtmQwFoE4FFy3yoN1ALHfJb4cLO/E+elj4WmDGIFGYx%20S26AWgztYN2J6GQQVZfcHOGfNSb8agpHGMAz8XKUxK9Wt/jjyvPm2Ia3mSoD5KYpb7Wv7tIYA9X+%20CGiqkocrabQElGPDv+fRzB6ZooktHxIo8UE8eU0yo+ZtDdLR2qDIPafatjtmEJC1f5HI6h3Ufj+W%20dyE3P31uVzcnOy7CtAx9mzW3ESJD/L+2A2oTgdEgyK1fWBtyuxD/XHKr5dIvocvBUggEdwZnpqVg%20TRQBOh/tdkRu5HPRzPTGA53MyK21710hCk2Je+0UUkDzWaH0PflXOrOQxqb+55ocpDVY00Ibor9r%20DS0IfFvD+KMM0QQzP7DeBkFlbU73vTLHjY+Oelx2D/nKv/9vuIfZAuTGDIE6Z4lomS0cYCE3D1zW%20wLKgICXdRfec28m1goXc0mnxvTSFyzW3iDvOUNlUw8ht7zPe0WiP5TnC0iFPDiDfAqsO6fJen/8W%20NF7WOzEbWJp5rSoflj1LbjoMmwG5oUGMNbc+pLnNgBR99zMel7wAOnbdlABr+aT5XYs2nnUqazhR%20lXv3WeRl+lh3XAuKG/FDilxFrmA05RYgfpFwrttbYTUt7UGn0XUlQzBpBp3gaTW3AMXRGxHPAG0N%20cubLpPnrvC0WzS01zktwas1NaV2Z5qVoy1abC0tbMOT7S0B4/3m8UvbRxLXkXBt8DLj1+Sy50T7R%20lKQJfXiI9S60q8ckN8oQqfUq2PvSztF+pDkKNXeBW2n5G5LcaU+UB+UkTU/n2aSFtTKSD+oGUqPP%205ylqJbcaKodHC/R0ptt3mzo2WzvhkNz42irCo9kRERoO75YKVB4Nhs7PvUws0Juq+zF2PXXNBjvW%209+SfjEJuPHNP+DbMYj6ZsQKlseA3p33GsImA+YPv6LM7anaSy02J23d/SZMwPXkODHESDx2QeD0u%20uZUyUFo5P7hz9WkzboQt4bLJcfgUg/K2q+K5xEBmXAWRgLcFaxPsnGf3y7FuoMQN6bGTTBo+m+Cv%20dALSZIBVWaq8eOaay9bLxtw5JLysRf3x1okDbcP906ZLHCo7xSuDm8qYtuDPcse//MiuGOwwkFhO%20HzuRm/yojSic5y/FcWQW2Zu0ITfPT8mT2rDy4/51b9dFTisjroRX/1TZKJxfi9z8/m1suli5myyE%20xX7lt6Sl52wk/x6czBYyHBMb2CU3gtKQUedFbjS09qsgNMY8AoH2+Qjy/5S7pQHLk5Fb/PLVOK52%202n0p6Bh7kHsrCefwLkF3ujcJGlwGh7zRckVukF/vI4EXozRaP0xuGoPeOdWxFCe34ofO2W4o7OVV%20GggdiDi4UtaQ3tFRkBZnNLcM5PcObGUHYbDbKsLu4dE0twOgvSEnZebymoY1u/YHoQHa76XllKHp%20qstT7hn0ZnCguY07ewYNvp2GPsW0FOzt7syCTQXeM/VRYQBt7V+LtkO2kHu7vrFMi0/img7C6DrG%209eV+DWjgbd72pqW9qY/Cb3+UeR/XdFqRGYdq0RxFuj3cjNzKlHKEUU1ekr6mr/p6yiUQiQG9lucD%20npWdNDu0zyMcTkszUpLlGmCE32woPNGa22Xktg7DcZB4iX4cl3bBrsVuBzSI3NoO9C3IrdXcvidA%20brw+lHFUti1UNmiGZ8BrTrcA6dcBZNv2zuZnhEpuOY16PyK/S8mNY1VslFw/q4oNP7hBv6UAucXv%20dBzHPSY3H2H6EbS2Pc3t7DTuUs1thsGP8ObT7x1yW+fyUnJpcdRg5H4rcjvSFPfA2sgGg2nUntb7%20GPDlkabznyUD+T+9oXADcqNzHsl7e3LLqPUl9/zpJ3CW3IgRbZTpPhsLT9sitjggt6gEwBqHAKGE%20bfxnhN+suV2ouc1/FSS60+XkVoue90ufv//N7qpdiyAXcx907lnMTktbMqvPYxl7aLWbM2g1N/96%20h13zJ2loF+ckug0gt7bznSUDhX/M3dI9HMl7llxG2JBb04bl3spzSfqQGm04f/b82vZx6cB5OC3l%20+25SL30qYCph3i2F/DQt5V6mfT4y8s85N+bWrfvIaKHxGiPNrefmxvIJuXTdzhj7o8F03TD25w3M%208k8Hym4XpX+U3oFx4rKr8OENxz5KW7D6YkdT75o+NVjgvtW09CnJLXfTI/I4m58RKrnl1CuGmlvz%20PAPWitlU6B3gvRVyLqyllrstDsmNRsS6lua5vCzNblkG09J2B+Ofs1tqHfXTm9WHK3u4dLeyxexu%206VhzO4dLRl+h1dxil/RzDHDWJnRyHOw1srMgptglG8cJ8V5DbsSs3dUtue3n5ak0t9uTW0bN44jc%20avr75ZHBS/Uccclf/r0NJEMMvDM4ILdxJNkFctO0UngKckOGW+yWBrntv7h9K3I7IhuR263W3G5J%20bt8CXrudpYBryQ2obDjndgbXrLlFa43/R/JeU3cZmdxqedZ+o6MirTyXkCuxcngXgrsFtATCaQUG%20Utqk75pO9PtDzW0GJPhP3lDgnNsRuV1KLi0Oya102Ftpbpc0UKFLbh2iAcdN7bbYJzfpkfov6db2%20qouV5pbyV18JsmuyH2pu8nN0LcjyVtT7tu7ymTjdu+8cr93n2EBfc6uQe5veNv2IWVeVj65Kl9+g%20yG8qALmB0b2Q8+kHgq0d/vnqj+Vza/pSyBEOyU1RxLUfIZ1go7ldehRk9W7pCFWOW2hurBvx6aM9%203EpzaxtMi++e3BZcX+4jMFr7cQL/KGY8s4GQG/0tNDf5/xa7peBI3mvqLuNW5DYLNDf9uPW3xA65%20rVdRcsNqRyDX3Jpp6MWa2xS5BZBvvwPOwX/R6WDN7VaamzrkiBpGu6WXrvNc00H2ytbbg8yNkd9X%20ZV2Mj4pSR1FmfFOwvB1hmhcyypDX/Hxk8O9vKNi0lGvPT8+wdNCzP2NYytmTF3levH7oup01TDt7%209jJyz/IcyTcyHEpmSgq59dxnTA+j/rKHQ80NdRCowemVmAwE2mhuJ9fcFnI7u6FwA82NojvS3G5F%20bkfTUrl/j2tu2jyAWJiazC7sPgbQ5NrXreiMZyD//7mjIA1uqrnZYMdu6dmZ22NgTG4+IsfL0cx5%20eRmZeS7PmIyF3EoYILJS8193A56++lzdO4k9Kfxyzs3u3b3cc23XQAiLbPK3dxX8zuVcQ7ul+I1w%205lP+7BrkEvHwP0wcg8nxVbcwLWiwIU+k4yB8iQPNDVs6kOJASyL9Ktt+XvOV9LhiQHvdoshlaTL1%208/sC8gqxQSxOcMU++7ktmnhTOd/iKIjCf6/kdhG5dFDJLZdnvb8duUWcr35/6xrcbXG+jV28oZCT%208kbfaGoXr7k9qeYWYfnsEdPS7Zd4K0aa09d0oHUGsw26Te9bTEv33y0FKvtr6mAeOZVb7pY+PblF%20To40syfT3G65W2oD3TVtrgXvlKJUMYAyoL4vPDGDC8lt3Zh7r189BbkhxWXktg7DURB+Tb3361ci%20r1uR27rBbmW/9Tm3o4aW17datNPSfVxSD5fDya2UlXC2U2l985+4oXBmSeDSaeml5Hq2Hlq07Y6N%20Jf9xIsvz7BdBwCG5qQhrUW4LFWFaRn0qze0WR0GA0l9gUyBy+qGsM412S/XVglkcVfyI3KQtzDfp%20wLiB2rSVRWtGxsEA0dPcwmdMecHjTUn3QSNvy/Jsp5L/Lbnt56kl1UtxJO+ee35L6AiXTktr2zlX%20xzP1wM85gr32c23bOqW5jZKCYJ7/tn5r4VE3FNLayzntYoy6SbLOpeSpZLN2v05z20LuG3L7fX/0%20bSEp99JDdjYJzpBbH6OW8XhAc2vzNtOpMhT+aaeltaxGdaNOfXty62M0Ld1rO3uYqQd+jGrvF89W%20Lar097Ot7JDc/LUr+6MxQWK9DQXUxUxuCHGW3KRunjkKAmYO8x0j3t3sQRscT6W5qUG18rx5dtlH%20Ic92+Ix24GAK+/YNRzPi92RXx4NON73rUKelNd35vEaYi8ntRtPSEXn4mT4bePbI5VJy69XSSHO7%20tO20a6E9QGy8t+7yrNrR7TCluTFSaWcSsssf96MDYHDXPQZtID8fGflv4zkyZ84njcxeHJyv4sq6%20Yusms+fWmr38IQdkzbX1d7ZcZC4Nh1G5CAxAEFwcqC1T0zJ9f2pAbtEpa+pnO6P8nya3q6alx/JC%20bPPk1iv9tV1fc6t+djcULiCeYT2ktkK/og7PopfbEU5uKJyJ+o47LgMfJmSZgJ+bRIPlFRwG1dzR%206Bgvn69nEMNONcD3ehTEyc0Glr38nNLcCnmNIPLrfRWEhfyzuObT9i1YNonzlfHxDr4CNIsdcjMi%20c6a9E9ode4h2cksw3eWHiWjIEBBvKJCOpsHYQ26tQbPs2Y8MSyf1+X263zfrcJebI3l33d/P53U2%20ndbfpfk8Sm/GBOsYoRlR/vGCQSxsNht/Ozipud1xx+NDXwDWlJhmTYO/478Hlj90zUskM5gkt0jg%20jjsC3649PH7KT5W3y9O5nYSjmFr7pyqTHiLt+n9elrvmdscJtA2rPHempcsZJXPLnyXXRkRPE+ME%20eu/q0xTFd8cdk7iT2x0XgcO/LPSy4M/XmVkbYcGXe77Qy49IC9jph3vZaf1ihMeREj9aUo684I4R%20keEOiJMT6j/9/LM/33HHLO7kdsdFgNw4q/Tbjz/7/Y8//Owk9suvz5yIMGheEBj+cGMHkJ1JyI1D%20nM+eRziBMH99jWMm7Eg+++UHt2fX7k5ud5zFndzuOIcyBeUgNxoVr9GgXUFWTFPZ3XRNjqMbBZAb%2001Q0Pf92nmlluHvYcqyCX33/49UfTmzEy3k/joJAkNIQ77jjDK4kt96ai9n5c3+NRLb1vbETh01W%206YAakvjiaRvfXvwKM41FhnWYbQxH7sUulVV9HqDnJju7btKY8Z+eV+iF/U4wyqfsq7vduVvTJlb+%205afcJ+Snrd9il54d7XPBOmaAzTq+gHxmtyK/Pcu1Rc1hDpeQw6Z4t/9T+Ca9fB8Iv9U+hc0oduFv%204MdQOQHoPtudww00t5L4QOB9RNh1psbY+OqkufJj7uOY50kw24/juwCt/Hou15pWk2oTbm+xff2K%20VA8RNv/PkM04he8BO9KR/1wGy/04THaZbZt99MMutqu6SX5ln9yP5AjX/H8Ai1Pui79ktw29ft6E%20dcRTVTCSe8lDPNv/lKfFD0j2Fds+egY3ITcy5e8aFpsoLPtLFcJisqYq2LKwDJjehK+vfiqdaQvf%20zwc6zMfURB+l5Iq9dtsU5xJ3Cc/itF6GdzeTSX4Iy0FD/EhCubEYDlgbghiw5zAj8sUid3ywU0Ae%201pWUV4VXvvxVKrtm+Vhsx167gYRnGoYf0mR30fNsZaQT2UpDZQMkB3kBhPdyLov5hME/eSF+ys/T%20tjRwA4QhPHkjfs6Yuex2r7xwJXzO91MCudszTu3zkjceaH+l3CU7diq7pW6sLpRn2i+Idlnqwu9U%20L3WTgzi9LiwefXQAP/kq/1xpI8SkOkT2CBV2tEevM5MR0G6zTDr3p7gBeSHPyhN5AZIbRH2F/IB2%20Rdy0B28zll64RV5yOOLzcjNwH30pPvGuOCljpUeZeF5os6VueNa6K22OeLgHkoln35R6F368nlxu%2081Pa8aW42Zpb+7IsQrdflVCGAK+YUEgUjMLy5Yu//v68vAZC5QEWnoNgouJZi8FOoBLUAADpUKgq%20pGgkX5evEOA3Cu6rL24DrQexXgSoLBoAjdErxiqSxkpj4h5wip64+RacyBc/NKJ4ZcRI0tJBviU+%20Cys3lQdrT4THnvdU33/40+Ujfq014UY8CsMzBnm9E5Fm+SR8LmfSxMQp7/qqEetagShjX+dKHZX0%20KWfAhoF3BoP8KNxToV1z8zyXe4EyXkCd2R/tRl9UUbkoX4By9w2PElZ1S/5FHG2HBLQv6u39p/Dv%20g6H95Xapz/pokKUDQ2xZ9rYt4Ad30tQn/rED+KUt0j5o29SLwuGftko+1Ffcv10VXu0Kv5Ip4qx9%20g2fJ7Xmz9NgkkkwMtj6QWLqEUx8DnraVi/IEaC/41WAUaa9/+xhyp617Xkp6IMd9CW5CbmQyV6pQ%20OwKoIxjwDm2ZooLotN4wfvvNiUHkRkGoEREXpEQ6IgpApdAgsUcORg4KThVJep6GhVWBEi8N14kh%20VTKQRukN19LAr0CD4JeyKjGYf6tswmq00sif/UCgih856FxUsBqmKn9pMCYb6SKDKpg80LBVzk7Q%20JbwaqjqtGhJlB1y+oulSdpA48flzyV/EH3VDePKhDk944qKscx0+FdCwe+0LKbIkIW/YiCRUj0Bt%20ROUEIVGGlLHKCkJhwIq6CG0jys/aYSlv2illjn2UdbQxylhxIzPuXNUWFv/Ea8+0W9xcYrMTRCRc%20A5Enwgu4U0eZAMibBjgQ/mMjB1A+9AnykdsG/Q9yIRW1K+93Jb+0ERG9FBa1H5Wt2hflp7jVtigT%20tS38UaYqExFvlDeKRJAhg3zO7yW4meY2RmQq/n8P+F4k+X5K5Cy+peQ57Z4cYXcrCb9lTvewL9f3%20IfVaim8h01Xk5gKnEaeLXXdiSNk+iqtgvqDk8yhEz99sKnNp9F1b29k0zyNiHsc/J1+ymayrx8I4%20J0Cu+762YP4wwtm4wF6YjtumTLOf1v9c3Hu+5uLcjwGEj+rvOMQkrmxjp8nNF/24+n/DozTybfHs%20NbtDmIyXh75ZVV2Ps2U943/Cj9Y+/X+vLEdxnJW3xUT4ce30XRbbFPc4jlshUrhZOt1yORP75ZKc%20Dal+6/+z3LqfqGOgdNUWZ8JdQG5aG6qRM49+9z7WKvgJQLcrn6UBrDOwRvHm4WWsd72ORUVfF7Hn%20hw+v/uanwGI+/lf8YIv5we3L57pLxXzc5/jmhzBtPCzs/2lpuD3zffNHWObvgPhZD0BW/JAPhcXo%20nrCre/OvNT+B/Hhalib+uOfKmgZhyavWrIDKAkQ+o5LIT16P0Drlyr+VpRoJcWZZ/R75PsUHJgFh%20Fd7Xz8o9cbtMVi58MsfLlTIq8ZAXl93Kxv1/+uL+JZ+uAR3KLdfPsXMWTnMNdotYb9G6lbAqC7tX%2025M9MijvSJjzLpn9vmwWbOMLPzk+3dOZKNuP75+vyjLHjZ3Slzvgfk9W0IuPPtZtBx7fVtaj+HxN%20u/zUHvUuRHwhH30XEKZNExDfOu6aX6Xv8fmd4l7LSlkeyZrzI3dBGw20EdxYJ9zDNLlVoWOxUIWP%20MCzes0DIlc5KwvG9qfKNLLun0+CHjsDOnTdie3bzDGH1Pa33a3dzg0jCTSYWc5fwZvSs+GW/+e4V%20Gw7JPRvFQdoeT0qDvHn4Eh/5cTmLP67yi8ENkqj5WhtItmffN7VsXDaLO8uGWeQz44PMErbYqV6M%20KPnIo8v38q3J/XaJY8mL0jCjsidO7tUIAf79av4h9TMfUByBuESugLQhWOVjY1b1W2RVXmXaNjAy%201jZ69tT1Xx/+Z92+MYN45Wcjh0wb7kC+3FaWOHOYg/g8zMD/UEaZTZkUWRr7Jc+l7W3aoPwPynhl%20inzUeyZDbVBIgYCVCgv5/xYXrbm1RzwY8WmQjP4jiAxc2ykaDxqHnqWdkSk6GG78lij2PqokbYDK%20pjMqjiU+S4NnroT1HStLMwM3wrrf5H8Jz32RSfYQAPcZPEfnr4Yw5AfDMx31loBYkEWyStsiHVX8%20ESA3PhPPSM4AhaZNWUl2z7eViQ9aNFDzL+SGBtgx0+4a/jMpXQ5rsIVA1WS1+/bUUPqfPr74+/PD%20D9Y2b1ufd+wDIszQzAmO8Gtqmz1ctaEgwvFE7V4E1ce48Wu7HGGJQyQZvyNq056GoAAa3R7osMA/%20RW2ySS13gjhJOpC5E2wC0+X8WxI9HMk4A+9gidgjzvVIRWW38o2AP2ndAoQmMN34+LnWo86IgYXc%20kjy3w1qmjG9FbhVfXXOzybzfB8by3nEbXFvv15FbgRo9BDUCpKIDpIBfvqmIczavX8SBS9R/ty0d%20rZJENCg65z6RWoe3cF++2LzfSC2T0Lu3Mc04i9zJgWs1ZQQZYa88zqF2pF6crjXZFDMe9omnzQfQ%20QBAwjS39OHUm6FZzeyow5TmL1RT5SjKG1L6+/7+/+WKJcFNqY/DlUv4foeuj5PGmcn1jzA7YI9yW%203Jof7AAqbObRmYn1Y8eA8O/exyFIvpef/TFF8p9SSw0UYkPb26tK3nTwjQrr+MilqQ4kIPI8g1YL%20Ix4tqm4RaTmRXNmxAhEfC/yvX8WiaotZLXHrzzRQK6eMrMktpGn4x5LbpSh199eX12E+/erPt8CH%20h599AM6EeRbE8enzmxjEsbhJW/t+AGdcgyvJLTqdGj2k4wJ1ChntSTup4KO/PVABuYHXrkVEvACt%204sPDe4+b3RZ+yR7tZUwsFa/fxSslTHfR2IiHzn2W3KQZMT3V7lJoUFXONcKeabjWt5AfjdHXuQ40%20vh7IA/FF+Qg1feSJNYgoo6gTuVd/reb2+ct7NxlZk0NuTem/FbldUl43IbeCvz7+7oMl2pvjShKB%20kJjmfn34X1/LA6OWNALrgD5VNvPx47/zW3ffZFraVoQavS+id6Y9wLWtdJSiJbe37597x+WaU8AO%20bQ7tC2Ly68x0zxog5Kb1I4Vnva3tzDNoF+31+olL2jb28gwBs164yM3VDO7SJIX2uQfCosn2wLRe%208WPQ8jKI34nVCFAEDVy7bWo0kxvEpjr9duR2vr5EbseleowgNSslkZvhmnght08P/2f5ev33x4cf%20vW6W+Nq2NABHUyA4j6PpM/8WXKKxZ5wkt/iyRF47A7F7+tU7Hp2511Hz1BBkcuN9TTS32KmjwiJ+%20SIg4pa3QKUmLzndEBmhnxOWkWc7D0FE585ZJdgZMgZHDSbU0vhmCJV/ISr58TdHuGY20QYI2SbnM%20rC1AVmiP7I5uYDKRBuRFubDZQbwtXLNutKA8BRVaciPeOPOWSebpOtNUI7cyyBLFhxluA5FanZaS%20Uj//yyFTc4+75K+0HX4LFG3Q703zWsfVj9fh4UusC9GuSfe26MhS8tDDjuQrLINrU2ctZut9hPOa%20m0VGZ3ehSsT+XCoVDUedCDsZtAmqO3yZBmHkxhONgcxiXzWKCAN8KmraBYvcC2FZ54M4ImyJo/hd%20nkuc+IXgZE88aFTcZ/8js8hlBnLxF4NtqskUkbAhc/KfDMRB2m8fnoUM9oc8foTEiM2nqoXgCItm%205FPfz59iimlxO2HxZ/eULZqoZMbd82n3lBGkLTfi9k0PiwdDvMjPfUyPwy9yhdxR9lwhULfzZ9ws%20fp9exyHYPRAm2oXf3QSzI3hIHMjHCLD3vMRjkm9l20G4LeSm6ak/dcKVMgyYey4Hu5d8WsNb7n3d%20rRNfguoHf9RNXv8L+Wr46vc2qOWa0ihXkMv9EKUcCBGh1mHz03e1WwpQuX0KZoYOJoSmU0Vvp6V7%20oEM7SZiJTQIjJ2tkbcH0gD8IUVPRWDw/DtcD6ZIvJ6dGe+2BhV5IWAaQB0g6L9RLy3KNS1PLpvwg%20OScdz/cW0nwzFI8MIA8qSzTJ10a8beNkAMjpOJEaNo2tdCLIb7l6470tZtfcfJHepmmQhRbbdU/9%208wy8XmxKh70J7HZb2AzF3e2ukJtPJ81gDyntnXtzP39zIDWmj5IDiCQDNtDb1HQE6ovwpYQ9PozI%20EfjU1q6stV6yPjmCl6Wlg9z0QZUfcgiUJf7O1LnKT2VZsY5l3d5sZlj6nI5y6TpK++bkhkBeEKYp%200LmEuK9inCE3X4srGlieMo2xzS6dGIzWrGbw8tXvoY29NXKzeNSpZ+EkbfITD1C5hWb1xQnINTcj%20CBopz0qDzZCYkm7ThHy8jKx86Ayko+MuH9/UM3rESfpOavgvpi0TwtNoW1C3Oc8MWKSDX9cqpS1J%20c9D1SsysueUFdhbpubJgz9qW7Hl2v2bHPXaEA22pLvEZKUlLcv8lPsIrvhaQWvab7ymrPI2kg7v7%20QhxFllJ2khU4qZX4Yp0twP1Pf7x3A8HdBjbkWbpH+a3ybdtlD66plvgUd857bjPtGwrMlnxGY4hP%20O1ma7r+fdp/ccqNsGmiNpt5lAUBoEDE1onMhEN9o4+N3+rifyI3vg6GVyJ4r78K9/xJ23LeQf64e%203vxgHj5++vuNpYUboRTW176M3NBI5shxH8SxbEqU8pGUyIQcD0ZWPdlp3O2GBuWDJiftSqD8NMXg%20HnIjRr4P14tbeRN5tUBD662xtaC8QsNd42szLfXv7xmhOdmbefn6xC50064EGrSP0OYujRJNty2z%20FrijBXDF0GHIR9yXqxHW+0+s6ZpWV9wUZpGnXPGLkZYBqeMPA+EpvkwyqhHKCW1K/mXw35Kb7Ecd%20nPiVTs4fRimiOT1/88kGcOtf1m92B91BuQsKqXRJh8HO82TlxgyhwvqdERT2DKo19BheLyVeTM67%202lzkDRnWyxH6Hp++PahNvRG65MYITUTLonmnQPJUJpMb9pr2QCaaGrGg/jwtSGfN7de364b70jQN%207LL/Fq8/WCMp9/j/5YEw74oxLacwPKAhU0EU3lly05QsVxx563V+gfQxIqC8BkL5UC4t1sRWwn3+%204mtygKkwsj9YR33DTugqzgDERaWzS4x8uY4A7q3cax8BGheDQYulng86yBFIs5cutmiXvH4nHzx7%20R7NO5GuIRqaswfkModzLHn90CJ75AjJhcXc7rh/fhdZjZODxmvElC9P0PJ5kIKB4j9KmZNS3pbek%20z9XiZK3Z43v3NtInPXODjCN8pCH/Ps2zKam78VwMnRvtMGQMmZUWfl0e03SQVfJ5OsUPg95za2/8%20khgGe+R1mbN/3ReTy1D3IafKyez8mXIgL7KPj8XixnPOK3ajuF1e6ojyJy0PYwNHCU8eIXDq2sNY%20XFMYtMcuubGbI5BIoN8cQSY37W7SETlwCjn4Tp9VAMQj0hG5QVIv3llllE8jQwhUFCMQ5NbTULAj%20jNyJF/9oS3R8NDfs2rCQUtZc5OrXVECEQ85e2uy2Onk7SYY72hr5kFzIgCzc97CZBpZKlMotQIq+%20+2wk5+Rm6T5/9+dCnNJeBR8JraMQf0ugPugYYYVGV8NwRzwYwevP0mrjaDX0S4HsP/3wwn+XtP3C%20LtPc9a6s+bfG7hqCDVAj+PQxrUP1zrnRkYiHDuSw8vV40TyaqS8djkHRO56viW3bAvFBjEt8BS5L%202Q1tQQfuuZGOX1M6Pr01v+R7JXcD2ir9R+12rLmN7NfQYEL+MqT1Sg6Vecg+F/d6vTEQ5BZ143VR%20yv6SI0AZW3IrnRytLS9oA9gWaGFP2YEAKdjc0YC0JQCpSCPDL7uO+OZZV8C9NDb8QVK93R/84484%20IZIM4oBgGMVcphKezoocTgoWtxNiaRT5nrAiTJ7dvskbT9gTV/bfy0eghs8EK0gVj2Mq1S91wBsa%20nDWLAeK9E2mkSRn86bJJPggsNlHWBMoznaUHyhBDXvW59EzewllyW4fOsC5shF2x9ZltRP4QSauN%20CtFpav5achvLYm7WmSgz+fHObdOlWfjUKvmXLL006cDLFNTbZfhSHBCHL7bbPaTaEkEP1J0PRqYx%20MqCuNigsDcVH2nUmMsZqoEgyChCQ4sMNv4SZgUg8o8YVkJ/bk1vBeyuwdgRlQW/phIVQyDYqJR2Z%20EYMOQEfzq7EvnQ1thw5NpxTB4V8dFb8QkTQeRh8Pb/Hhjw7HswzPxBNkEusB2R3DGgDxEwf32EG0%20bz79XtKO6evWvHN38iAtCUM8bsye9JBBbsiuZ2Qiv6RHXFkmDOEhjizzog0WI3vfaLA0iR+Znj+8%20WsrLybSQNOlS9tz77qddSUPxQJj5ORvqjvDESxqERTY6CoOT/AFdWxx3ly1Yo9OvzvdBrBEzUxvv%20cEyJrHx6EEEJZw7xLppW6cgx9eprST2QNhqZ0up14ICVbVlIb4G9NkJwdw1vJ78ZL15bvVma+P3t%201cuIQwRqwM2JDXsjkjEiB/tkZe3M4pKspCkNU0rEHnpl42VnRlD6MajN1GAfldwWwSIydr8guIxY%200IsfzMgZQYNx1bgQnoC2oOmNf++LjmN/kJhvMBgR0EFJETcRn7KDHXFin+Gqt13d3c9rbQsVN+Im%20Pu4B0y1pkMRLh379OUiVOLnHHv9L/JY3/EEmigfgn3hwk3/ssh9IqYdWc2PAgJQwlFe7U0k8Khvi%20d7ks335vZImMyBcE9adreDkN1cNondDjtXhIA0N5EFeelmrguiX4KKW284VaehU0cu9ANPgB6bSd%205uj1qzYdaTtoThBArYOeREK4OTlah4zpGuuGIWMbkr7jfs24W+pz2NEOspHdNqY1fvojPsiK319e%20WTgrK/ITi/xWFpAR8ZmMQW4byco1ELvDnTRdXhu8rWwkHwao/Jheajrbzh5AW09oksTnZWL3AStD%20i8/X4YrNJRhqbjRkRu8ZqNHTwUDu4BQwowhaRxZ0exQkCALtoQUdlg6MIe5MWMKoEPDHGh5X/NB5%20dS+MwgK5OSGbyg9hijSPIC3UwxiRKw+QBhJ8NQ0JZCKK6eAayIwklMMIGgRcRkuLhpVz2WtogLJA%20JgFSIx7qAblw11Q1PlZwJUqHZoeVQRLt7QhobkJv5Aet/dk3FNBEnBCSBnEOofG51rXIsteywJH7%20MYjhf1/U5SPIDSADsoDtgd9ApL6VYVTGQieEl5vKzzW6co/fxb/VfZZljBIfJNlRXGaRyG0tMsSm%2076rlTtKDGj2dODriGkxNRXwB6zAbcouOBnurMwloZpAJO6J0urxQnwuuB9yJN4ffQy+nPhW1a0yD%20Ix7I5AiEwT+khMwY0odAmEJBHpBOJrd8L0hrRCPj2gIbygg36gD5mH5XGIENtDZkUYyUO/fEQ/6Q%20G6M6ZRDbpn45/GxcU9c9aK0X+HqWj/IRLrQhM0unCQmPNLeM2BWMoxYQQp7SzcI1lhIH19C49rBf%20kmfK+X+e60D4V9fiaK2+LkZeTFOTdgWwo7xy+WWNyf8fkFuL0NYi3+RfhrSkxaFZLtPXA+SyvAaN%205haZ899u5DWj1TfX5LqFNDc0ADoCJndCOtaa3CwDHXIL1HC6o8OiAbmxTkeHdDihdaRqiE6d1ada%20RlA99G1BdaEjEkc7/RTcJqWNf9IlTeR27c2ulIUTh2mzuuqLKaFhreMOQqbB5voYSyzN0vNr92EX%205a2ywJAP/K3zEvc0RqbxyIa8LvsuYdQhcCwZMFcrI84o0W70Y8B70IYC8dJRnUDoTJ/fuYYQz1E2%20WjCf1dxGsq7t69PMgvwpqL2U6yjdLapbJbf1vQ8CrolWvxA3hOdrZmUqTVm63+LnmNyyXGMZcXEy%20ZToM0Rlh+bS46Z+gFwvT0uwiDT7sA+PUN+RWQQT6IVaPohUoPccOX4U6jGfOrmgj2GWMyW2EQefp%20FFQPe4VwBjWekGcmXknu/03e15/QiGJTBYNGt5SXNT5fGC/54sAuJIRrXgM7AuQEKREn9372yuKS%209pnTH4ERXVoMU3viEdgQ4Owi2lecSyuYrA9pD8R5VIZ518w7yaeymG3ExlX3QHGd0dz+6cjT0nzv%20bYmpsq+zBSi/vHGxbAyU8qME56aOx/AdaKaXpb4gTdKbBYMpbZYB5etnU5ysnflbCmWwE3L7yfeb%20DQV1RN/JmlgPAdLcAJ0Uo3UbzHvvzNa5UtLnye0WyBJ8O0BSkI1Xnv2FNhcDgk7OC1pnZNF175xX%20oOaOeEgjExn31AvanOoJk+uvhdbdXPu0wU6aC6RGQ+Pabgoo3nVTW0Nh1rulff9ZY4watP8Wvxv7%20i3OZ67DXk1uN732Zlt9kzfERoHU2sNbcKBuVTyCmofFutsqQexHa7NRxBp6OxR9v2sTOPIqQ2pCX%208c5gmDU0liZob7SFPJh6TB7Huv5BV3P77cef3fz0MztHtUJ1cly/eiT0OofvQJphasQakNZthG9D%20bt8nIAK0MwiI8mIg8GmgERt2TG9b0jtGaHrEzW6rpuSYM8gbHLWex3Fwfo1G6X4HDVfxQL7Ryao/%20xRzX+M90ZJviWAbQIzc6cg8b+yx3uf81kYanPcjbUwPJ0arj4a+V5hauc4jpq5EbxzDMXI1SPq9e%20v3PCpfy4sn49izqoHYfp+RhOS3vQGhwbDWqQXBGCBr0xn8LQSTHZjXU9iDPb/ScNZVTuRWYYbT44%20uRnxSdtbhT0waF1cOfUPQbTuXZPkIV3WAEmbOg5SWjej+mR31hYYofneH+H3wJobg2ceKEPb25Lo%209jDnWobVc2mXIjfFVeMM6PmI8PyojQ3S6piEw6WN76mBfMiAbFlxWJOboZRHDznn2qhxcksbENeA%20gQ554jNeX6wNffZ2PSrzFtKYjxHx0Z7yGu6Q3BDkXRM5Uwka74zmJtBg0TxYO8pZumtuW1BWTnBs%20MFiZ+bk7BgW7Z0pK2Z+BPrMea3VzDaoF2iJn5Px+p54DMc2hneSp5BSsfbw1Iics0w+B+IiL68pY%20Z9nYJcP7nrrX762GqdMx2reTld1T9m7/+ZNfKXPe6+Wel9J9h9zqok6z1v6zqXGVM5PT97FcsH8f%20+UbuVyw5mGz0VXcz89ML1laL32xKOMw6rggLobEG54ZNB/ejeGMDTeEx+dnXTdNztQ9NMtsxhV6e%20s0ycSOCa7GffUFDL/vGHH9wIQ3KLBei5znTc6Le4k9sY8f7nGmfJDULTAereDuws0P5EkjP1TCOF%20oPSK3gg0XtbbtH5C3njmsPdqg8JwpAX2oOUUOkpoD+ujO6RPR+NLGj2gtaKtUWq6QiTMVHrxPTUg%20NOSRhi1wFOQSLLumZaPhVqDsMtrnPbQbB0f48YdYShOG5OZv7ZfzRUfdYprckop8J7cxeFOhbh5E%206UNSdSH2GDb+lfWyONC7QqqHI7DAHGfk5t5QwA8bUdowGAESY9qxN/VQbi95x1BHQYjjh2effDrU%20ApL69XU/fTQIiM/9/B6Hp7n3IzRpmjpfI7cFxIZm1MI1o3J/jHmfTC0vGWTQJDMow1lMk1sph19+%20feZGWJGbsso0gMbJ1mtgvxLvmtvtAImhLa2/m2V1UgjmDERqvbcejqCUqHnFM0tujJ4vd35jIrez%20TctaOmy1v4Tc8obCD3/82e1UfNxx1NnY4GHzhY8WSDPCL2GQjCmt/+TkN8JIAxqR3rXgW30Qe6Cp%20sx3knVyAfAwcM8hvpuwj4tslt6wZMDVo19ZWSAV4J7fbA4LLuGRqqbW2S8gtQ7Js6jl3ohMdig0O%20Bk+fGqbGOBpCz05PQCY3pmoQHGD9SoCo/KVzu2eNLQONLk/3yDvaHwSH3MDvbdo7gsprT+PRYrum%200Xt9CTf8sfZXNbR1mbEzPkseLXIo5AJwAvklr2iy2khUnvbkJb5lJ7cA+dB8Z+p0Wbe1NCXbspHp%20/9Ztjs0E3lkXupobDYCpRbv2oUrVVdjL4Ah3cttHEErt7peQm9bpriU3hV/quUdkPbsuah7az0iP%20cHpzwiByowTRFtDE8ie4Ne30NcKlA1bZ1mtXYQ+pZG1NWtwWYcv/ma8T0yGZvmX5eqBjM0WOTYN+%20eStPtwAbPJp6k9elTEraDAx7QPNt1zSVhxloyUKlOeKfUdtbyK0tDlRCFugyyKamCLkA7+R2e7BL%20mdfKLiEonY3Tbuel2JCbgfXY7fLFHKQNoIXMtJ356UmF1txEYmhheYqEHZ0P+4UsUifZTPvMzded%20kja36rydDobf0PT6nQ9ILojtqNPjLrIZaT5oRXX6eAJFxswDPg2HdC0+4uVZQA7KCMJ3dPKoqX0G%20ihPhNgTVQR7UaCsMhhwhO9qsEoYbCmyp5h8hBv7JIxOOyJcKs6tU2Iw8xe0thPuZuW6ly+9/7SrQ%20eGMqqW+zgQ25pfLP16Ws7dm38D/HGl7GqG569/wnvE+HrLEt8ljboB1wbCMf3ZgF4TlSsX5DAVQZ%20hEvITZqba2yls2tqCvLCe+60QiY399dpq7R74uTHe5ha5vIDEGsv7gx/D7soCiO/TmgW15r8Isw6%20RetXEFEi4FnkeCDOF68fPF2mkcglEsYfeaV8ctlW1Jj0WmErJRrfzLpgS2488/GI7WaVxd+Jr5Jb%2048iicN5W3cMlmlv7Uv4dCVYX/qFP07j8PVPDJZobQPvLGuAl6GluIIhu3XBnQVjIbUWMlu8ltnRf%20vwoyn5bIjc6pjpQJKxOJ7nPsi5bX9IsW/PYF2k1vioZWR9w53jYHrUyjHEJsWaEQWv+QSfs20CXI%20b2Q8/y00c/IDmTFd5Z5yZcq/QZEPt57Wioy93esWezvpFaMSO9Dc6rR0HAG4T0sfB/m8WyW3/bpo%20obNu51HTGZHbNeA9Vdf+yuwgUuvnTSO4tMYZiNxGGlqeGmU/5JH7hdx2oPIgnhyfQByumXXkxi+2%20rGWJDKqmswYaose/s3khDAlnAkqZqSRxkD9plVy1kQGZA2YGyK+ZG9od916Glo/emTulIVJvyyxj%20jtzG6JBbJIbWtp7bjoW4pNHfye0YWVu7dN0syG1uAXeE4W7pxfjq2hgawczHGXjDQL8CNgvIjRar%20jgjYucMObSJrWlp/E9BMNN2qU81x+wc5HYEOTLybaWIhs5wOWK3hOWqaToITIMQMMbfIuYNg13JU%20/Phr1eiABgw2WkiXctX0WQTWA/6OyDpPSy/BZkNBV7ZVL/kqyCzu5HaMvFZ26bSUcOdeuN9C09rb%20kFu0MM6Jsd4WR0Fy1wpkG8iNjgLRbH32Ic0ta2uaVtERudeUCa1EnRlNAq3laOcSZFk4OtKuIynt%209jiEgHsuU+LraTuz0zhAHCK32bJqQRn11u10/CMfbWHNUZoeywy8uaHyzWW/gpUTafgA05RZxu00%20N08kimP9wzDHRXQnt9shl/blu6U1Ft8M+HJdI9FXfNvv9lXMk45AXCx78POPgI2qV2/f+Tfi2vZE%20Z6LDnklDu6W5gxGeaWJPy8razrBT7sAJwUyGtK2R1tVLB7t2nWo0tR1B6RGPT393CKQHiE3T0SNA%20ZG15EhIZjspxT7MDjzAtNZXxxQtvZGy7Zuiz47oKd3K7NaJhsVYm2qha3GwjD38QJK9QBWbDrqE1%20u716no+5fM3CNCtM/jiDdsHyL4nTOfHHN+h8WmkkSHgZXtrWPdMcPfPiPFc62OJucdHp0DZkh4E4%206GjEjXGCsSsdHOMvhpd0WWfK4ZZ78wdBehhkNqLzBfWys9jKTX7QxrIdhl1K3LJdyBP5In6ukk9+%20JAuy4l8y5/xn/+HOC+rVTe7kIz52Ucu2Nfglfi0ZZDfKmXQpa8ndMyov7pV+LtPNLjlkvbS04xa3%20Ircj7xQEvjjcuyRBRVrjk0AsKOr80uge88HikL3s7ibKg4VZTHziKBon5OZfB/FRNRqT/FKuIzvt%20lvIpI6Vx1vBGAeD+FkAuppj+2welTe2BowmkDUnsnfaXfJ5/a5N0lqyRUTZ0Or5tlyF7hef+LAhL%20OGQlXXZpMWhN2GMnkAemZBBgBn0JSKOho2PH82zZKy/kn2lym7bfF41uhJ5m20XSCNv4WHdjqg4B%20jsDUn+nr6MzeJUeAMrqa2wg658bImrMyW/AZd83tGPoJNZCnqGfAFz30VY9LATHSSVXPXvelYceU%20R61h3GFm0YtBB8fX57xaREgIhc7JUQauQWQ11vVHJyv02g4+20/i7yHLqzQxeeHdj3GUe4XYIxBf%20GyxrfhBU3vyYgfIIeTKlzfmhvviA5B4uIfcWDMT5bY41jusDZNJbQpR2V5FrYI0pchsHD9zJ7XHA%20GTe9Hzr69aqnAJoWoJ69LZQG5gvIaIc2NTlqIy1a/0w3RnEwgqPtoMnsdXRpLdJcXV6TNQi4dhZd%20laLHjbZlnXG7YzkH0tRVU0bSYVrGWlyOU0cqFKYFWhDkiNzS4kZ+W5AmcUOOTHvJIWVCnMQHqcZz%201d7a/qs0r4HipE5GoNxZ31OdUr8ZrebG5pNrvWnZYkt2Fac0txHu5PZYiC9y8I5o3jl9amg5It5M%20ibrma7scwOXTRY99IJsGLaw7nnUGOqnfRiOX1qHd0jMg7NnF+1nktyMgunz0pAem7RARRHgWxE0+%20VBasVULcGLS5ZcPBiLdHmrcgtxbjoSu0t7w7reM3Pmgu92/8SzOs92eNLtCP+x9NbvvN49ugnou6%20Dfj0EWfV2C0VsTw9yFMs9GZwANe/8PHIA1X+5JEvUpd7kO9dsytHJi4hN+LW993aWry2VkU0IN+P%20sGh/O9rdHsiL0iEOztT5mm3RliA5NKaeLDPy3RLI15um50ENKM+za3H/SHK7tqE9Js7+0vkRILbH%20mJLOlWH2VcmtH/bxaiU3cn1am2nVw1t+nDl++o3R3E/4l0X6S+qB36ugY3eJY2f6MwOdnaMM99bb%20ZpHJeyOtyUo+RiQFaTqR/x6aoa/xlbJkgMibME8FiJb0qUff9DCw7HENnpzcJPitpqW31pSuhRrd%20nhp+Bvxav94vDdwuv6xLzcXHek10zBEesxbaEZz1KF+8tw6aF8exkxyXaG6gt8B9pCXtIpGiy8xU%20sxDwHo5SjLobA+2GzZXANrbVhkeRi7LEJ0R8qxpVLLtLF6WMctlDvKt6T+W4oGeXcIrc/AiIVfRq%20Qc9whty0hnArcvvz5bdbi+phb+v7LFhrQ3O7dKd0BNbLwBnthl1br+dhg7quM6xCL2mEbT7MSYNH%20DjQMpjOhafELbHFuSufmLiE3TQHb9nyLNUXipO9wbePf4KDT4r6XvyBjBqQwYVnjFGm4llRIkryz%201gbxXrKhsgfSOOrvyLKsC1pdQsxPqrmxoMzhSCANjMLjPUF2zdgZ8YZnVwoLOz1zjx2LhDxzzk3n%20tjhq4OH3jBWQGgbG47d4IDfc/SfpiMf8yX8Oe5N7Pffc7YpcEMeDySQ5cfNrcc92vXvKRGnIzsuz%20dGp3t2d3o1xTvNnIz/Kc0vGyt/JDVncjveTudsSNPJYu7hAs9isSugGW+FYdep3KagRvoMV5n1pZ%20x9RmwC2XB1bkdkQ8t0YvvUJu06Q7KTMa24sv22+wXQvaz/vmhQChTUlaJPC1tSvK+xS56QT5NW8o%203FxzS4V2S63pUtCpbpW3x4Lko9HNAi3yTD2fwbqB1wm9rtvdsQr8oLFpfUnkdum0tIdMIosmNIlz%20vudBO1vkOkUAY4mWQ78n83gE+uVen8ipubJjBmSN/RJcseZWRfqm5Jampd/DFJVO9Tjkpk5/fcNb%20yM20s1lw3u6M/3lEftgRZauf2YE+b6+c7u6OlQ6pA76PTW7123LfFqc0t0mwfu1T03Qs4xaA3Jgt%20nILV682+CnINvhfN7bHJLdOK1q1aHI1SlyDWTm43HZJ8Z6Zu7NjWes4lYfcuW7Y7gZQviI1jJfqA%20JTGitbH2AsHpfVQMJMPIzv2r39/6UYeVu8Xjfko47vXcs1vCYYf2nexpY7r/YPGu/Jp8mzhlZ/L1%204s/PyoPccniWcLJbTgM5kGsVtoRbni0fy7O5ZT8rN7PXlWlhK/eSn2KW+JP9YpfCyY6dWPqm4mWZ%20QfmWHLkcFB67BaWdqJXNaNBPQG5rIR4OyK1OleY6SyY01roeAz1JkL9n/xjT0iC3SG1YKifIb0Nu%20E2E5RJzrGXlopH49MbiNwPoeH7BkVzamJTWne2tukokDqWBZC1beGqCdnN1h/1aaGwPlSFb6ya01%20N8qO/jlDHGdwaZ/I5Ea7QLPn2v5w1Qg3ITca5h7U4MAhuRljn8G3mpaO5KciP7y4Lbkx1ZppcLNN%20UrKfWXPzF/edzCoRsgarNxRu2x3W2CM3kL8scjQt1ZcwzuC7JDe0nBuTG0BrujVYzriE3NDk84CK%20Ru9vKBy0B+EEuUUh94p6T3PD/1ORW9Xc+g1iBr2QPbs9crukIvfAQm+QSpJkoG25jwNNbCG3E2to%20kFsmBRoejc1fwdr8YMcZHNcV05899MhtpLkxSHw7za2X7liWPVnJ3+OSW0136b8H7WqEi9bcDKp3%20Uqft0c4oj1i2GJebcEpzi13SeMcwY6O50Rnjxu9X5FYWK9cEUNaU8HtAbp5RKyxBa25k+kG/pHRB%20JeQ4ga+plXwgGw3N7911LT8NPsuf3WrOLwPhITc6be7kmoYhF27kH7PIqftin8tkIbfSkHPYfFW4%20xzpvJyxllGRc7AynNLfS1oaaW8nfEbIfSEQDwTXktgwmKZ+0My9nYPZZslZzc5lK2MfW3PIv3+Wy%20POqfPVyquS1Em8pLyOU0wulpKesrfIqHDifsr7lZ5m6sueXF/EVzM3muWXNrNwiOKiO75wb/GJpb%20kOua+HPnOyr/FixGg1NHQT7E+be5ZnVbXDItHWpuNihkwhghl42TW3mmrs+UW0ZPe1FdrFD6FtrK%20htz8JtrCY5JbPpeW253OuZ7BpZpbXnO7BKfITYWbOxadbobc5EeFd2tyoxFcMy1tR+RT5JYqnIZ/%20SUXugQ7bktuq0Tda5xHUKc52UurQNdQnBjtqe4Dc1CYPNTdfcztuHxtyIz7LO+1kRnvrpdC2Kfx0%20ya2g1dxWdf7I09IhuU3kvcWl5Da7tjbCTTYUDsnNKkWF8miam2GZlnaRGobJkxsKuBW5na5I6zBr%20Sbbokdt6gDkof58OVf+S/XjNjTA13FE9PxaW6ckAtCkRvDS3UTui3nuDQc2lgbJOZQMBKb5ZcgMt%20ifbahb5y3ENtpxFPbrPIk8ltndIWq/a+M0DNam7d9Ar5t9jtEzuyfOfkFkXwJORmhbRobjsFBijs%20ltyIU+tYoC9fDbMit1ShyJ/dsgag0DnlmfyK3HI6Wf4sdw80yFxmkm80dRvhW5EbZ572wPRl0dhK%20uQynpZRlh9wCtUwzuS2am4E6mJ2atW1sKXfJaKbV3HKItp0u99YWkCeT29FAlZWAPYjc8vnR3EaP%208i4FYzX47pHbKsdR1rL5huRWhXpszS1nnwqmo+oVje60dIfcKGg1mkwW3mjz80q+kCDL4TKwwN+Q%20TrvmlhtJD0fkhpzH5FY7a74XkLVHbhDv2n/OYTQ06lZT0VU9m10ulXXIkxjUl+KMDmdl4E/blCA3%205WMzLW3iDnLrDwaE9E5J3iw+xXWW3GqZWhtLJKsOnge8TG7K2XIt64MijFznyJPJrUseKe+0wyV0%20slec/Cfv6p9DcsttvZRjlWrdHwXKQ8ejsj2oqccPA7FpKR8rjV0yN/W5h2lyW0Si4sutcIbcJPAy%20iq0617ogM9Q5vaDs3hu0Pb95ppFiQnMze69ki4NCJh4VtjfaIiMjRm44GUsjN/lzgxdouKpIKn9E%20bhrZiGNp7B25kXVFbsVPOzIKvbrImht5W8reOp5kHYVjZ7xLbsDt29Zwe6waeQdBbtHRJKM0Nydw%20vwvgr21zAnWR2xkd3d98ePuwqutc3z1EB7dUrXwUHxABeZ2WPFVyW5cjbdnbpsXRIwzkURslT1ty%20C78KQxzc53bTwvtVkWtFbqn8c95V5hmSlVTkF61yIXa7z/FlvDI/+fdZjsr5CKc0N41CnDfJRUSD%20ygXfYk9zazM6OtOUGx332iGr5JaOgjQNJSOTGzKpE3CvNJBJ8i1kUuJcGnkmtzSSZ82Ne61dtI1q%20aQTmJ3cA4B2w+PeOYPc8KT3ynMsbP0Kv4RD/krfcKbJ8KY4l7w2COGq6PK9zdTlYN+QNBdoY09CS%20e/+P3V5Dh9xEapQVUL22ZesdPOU1I9cFfmirvAK1rLlZW0COPVmAiAQs8RG3yM3uNY1sp6VCkFv0%20q6WtpDrP9UjeF/Jo+1OJP2Sy+moISXEDZG3JjavaHVDekWSP3DKxr/JOe05T6LZ+gHLZLke0vHOE%20U+TGKK7CQ2X3DFqBIwQN0EkBzaAxFBijH/c0FirDCw17wvIlgOKXzPqnkMqzDOdu/N4Kl3veN+QT%20RzA9hYUbBUtcLkeK0035HJL7sTi4p2FJHu4x+EUGGo7HwaeUShyE0SebcHdZzY/LRrpmr7Auk6Xj%20+eTTQSVNj8v8MkpxxX/Om6dnBO9GduXeO5nyQHkTL/6Ju5QB8q1kNj+eT0vD85zk4x75KO+owwjj%205aA6oAzsCvxayF52PnUrdteCxsvPGerdUkDd0O4izzVfizH5nBRLGUF02Lm2ZXkk7OJXZWtlt9jJ%200AbMr//oTak7ypJnysvL1eL1Z4sbuTZxYMyP12159rotcTOQ5LiJg7yqjHMcXi/UvT17Gyr1K0N4%20wlK/1J37J9+0W/mz/PrzKr73qzJRn/E4TVbKkjiVJmkgu9LPefeyLvG4sXjUrnn2dPBr6S55QAYz%20pEF7VD9WHMStdk14noENK34l37M4RW7alWs/VnnHfw80OhrfmZE0+23DQWqQG3E+9m8y3PHPhE9Z%20k/Z6hIs3FM406jv+u7i3kzu+Fc6R2zL9uDfZOxKsXey3CLlufWUbrWvO4pzvO/5ruFhzuzet/x6o%208f1an28T17Qel8MH2mtiuePfjivI7Y7/ArRjpQVj3+36GjuOLBY/++23ZVMJiG6WcA/xUYEff/jZ%201+kwfI+LTSZ2AuVPV/D69R/+6+K//fjz3z/9/LOnQXiuuN1xxwzu5HbHLtgt4yOBLPZDOBiI5rdf%20fnHCe/3qWRwxMKJ69TZ24dj65/nNu9e++waePX/hZIV/4sQPO1+QIXb+y2ru0wjx3Vsn0Oc/WhhL%20ByAD5Mau211fu2MGd3K7YxfsUL34462TDFoUV4gKe579WMnnj26nH0RGf+OZL8dwhcTwCzFx5RQ6%209q4Jmm/ILO/A//jDD378gLQwPBNGGl3gTnF37ONG5KaG9lgNbhRva3+U/p77mbAjv0dxgJl4vj9w%20nk1njrpYNpseH//MEhxhLweXurW4bSnNxXbbNC/BXXO7Y8G3b463xb8tP/8ePE3N3Mntjjvu+Ffi%20anJb3nHsTEsyP/v93tSluEWYTpynpj2blBeb7OI4incl1xYre/Orl8wzZDeKw9ELp2tyU3nvxlWw%20+PHw5amTzoKuDOuU6tOMBI+Hdd6ERqbFLeynJS7h5L97/m6vHDNm/c2gyc8u5Delv+SnI1MvRuU7%20538i5a6f/XYr247rFeV3Fbmtd67iTrtb/mSCsdicF4t5n4xdNRaHX/4eL9Pqp7r8cyeema/LwrF2%2023j1ix0zFrBfvo4f4OVVHdy56kV6vY/mO3JuE/HqPTbAsQPSJC75YQEbe+RS5fv7mFYp/pqRXfl7%20/tvvvnMo2ckf8eKHL0gAPkDIYjrv2Sl+ygU5CAv0PinpsmAPfMfQ0tFrJn/9rZfJLQ3zD8gHcnJ9%2091Z5fuNHK9iBVB6jbqrsNC7SxJ9eb+I4B/kgD5QtIG69tyjZsSNcxHV5Y7sG5BeZMlQ/FV/9Na5s%20F0dVeFWM/MTHEvydSLsqPh0vob4UVm2WPLPeSPqUEXWRy4q6o970eST8Y0/c+kKw16uVtepefQK5%20+M1VgNy0a8LKn8tu4fIHLWlH2OU+RZvUO6XA3+O0dIkr8lPbgeLmHVPc1Sboqx6nXZHd7QxZFqA2%20CdTX8UOfIz71Tc/Hu2hrlDcgj/hbysHS8A2n0hcA7/7ijqE/5do9i6vIjULOiVNgXiH+JBeOBKzf%20QeSZBqVORkMTcqESP51SHSoKJXbiAOkBCkcQCeDv/af4+gPhaFAULiDO317x9QKaewA7/NEQVRkA%20ebAD2q3DX8gSnYDGRUwiKexokFQkFcS9N0pLQ7KDILM4RiGo4yh+3LwRlgYOGdIAgF4iplPin3Qj%20/vgGHJ1LsgPi9k6+fM3hq5MhaYislQ5+FL/iII1cj08NBkUgGciPDyiJcFV+ghNWaVNqR/xIkee5%20+NU70xCAyp17XZ0gLCz1gF9trHj7x82guNSWCeed09yVfpAp7TnaGrJpEMeO+quyxnO02UifusG/%20wgPFwXPIEHUZgxHKAvKR5mcfcDX4AdW14gLck6bq/svXaAfyE3kOWURuEBppqz8CxU3aGvS9HVnY%20KL8oN+R02XEziFOcHOEH838ppsktRFmDgovC28PaPcgq7OSixpXj0j2FK1CohBeUvpsSW7WrO3s8%2056vikF/dt9AoPoNe+NYuP9d7a/xl1JfMOV3524atsoN6F9iTPYdzWLm2vnufs1mHi/ttKls/V8Eb%20N/Gs85uxJ4PC0GmA2l8O48/FCKqL2v5iwOCquPze7NZtlLixz+2P+/AbFtsOW9vk1i3LJZCG7kao%204ao8tV2EPKSnuGo7rHHqvu13Paxt46nnV7L0YlH+c/n1UaTulJewS25L4l4A3xKXpn57qb9tOXyP%20qCUSd7mE7qV1x+Nir4UdaG7boLdvrooxxzyTSi/cbXD7GHsYpRL2/t9HpVtKs5/mJSBkDn21tJuR%20+OoY7/gXwVtD20YG2tv0tFRrARWWTIq0VWXz1C9OoschUOblXLPBjTUxpkJc+agdKjJ+pSrjjzSR%20I/zEVCDshSoDIB7UW9n6tcjcyitw7zIx9zd5kIF7t7OwXJVmDie4nfnT9Af5I2z1yzN5WOKxdIjb%20ywl57Zm1CN7dVPgIQ5ymRSNbiY8rJk8bRlMIwqt8XSaLhykV6cYz5V/kNf8RNuIH1JOXHzIoXp4N%20Eaa+KwqKj5OIUMi0IKdnWNqW/zc07qN7QVMfj2G5H/hNuThKY1TuSgObat/3W6dlfblG9sLab+d+%20ED7LvkbYD+PV9UBe4q9+B3EN7kfwNdBUji0mye1rLKyX7+0D5u406FhkjUbtDdzufRHW/OueK4vx%20LKiyeIjRziF23L9999wXMvHHM/bs+rCYiSEO92fG/bx55x2AXRYM7jxneZQuYdydL376i9xrebkP%20IowFduJhU4GvjkoG2SEjFcW95MrlgL3k8bjeRDj5ZTNA+XR5LQ3s5c57lioXX6g1o/D4JXykZXm3%20e20I7NVFvY+yw440CK86kSzKZ45XstEG2noFlAfxQJYs+h83y30gD/ELOb02n0vdp3agPMdieIRr%203WNA2ZbV4rfTTrK77lt5Wr+t+xKHlX1blq3fLG++78mT3bnGfSOP1Q/+lAabU7jTl3Hnqi/n4t7K%20cySv0urKY2nnPtDGhbvkyfY5LoEvRfOUN8t6GJObMy5RRKRERAb0fAZ0RIiRONTB2OXhnuvLF0Z8%20Dy+dSGjYXPHLi9d0spfPg1SJA//Y4y+TbQ80bg9jfmdB5xbB0WGRkauTVun4AJnwtwf8s9X/4SGI%20SYDckAm3HAflRFngRh5/NaLAeGW/jfQlG0CGNy/fWsD4nc3cAHrw8ra4KX8MpER5ck+jIm46PWkd%205m3Z4Q6tkXiJ46jBzYDBSLtnAg38jv8m8oYN7U2zHnZTIcUR9jW3pGoG1p3nqDNlQDIxRYzzW5gI%20b8Jax6QzvXz22jsKmXG/ZiA9dTrc8U/Yhw+vvJMTdg+EiXB9kEYGcYo83r1/EdO4z5VEiYspMSQH%20uXgOSjkgewayLUSUZIDoyNdfX+0KOSVAbiqn5zbS/frWRsQvaapHmVgYn7qaDKj9ymMm0B5oEByb%20IW40ZcD13fs4QpCxKjNLw11TexDJ72Ed43WoZHrHfw20WxDtad2q9trY9JpboIn4BLmtOksHEAUa%20w8um09Dx3n+ykRwtxQhBePs+OmdLDhmsH0GMEKsToT07AaVO+to7ec0H/klH6bpdIYKPn0NrQhYA%20yZE+RiQWiPjIDyQE/LBmSZfwEBZptOWStdHnRmwQHHmFzPEP4TqZQawWH+lSDyJc0iGfPeCO1giI%20T4PEpy+mFVreMiQHeSB/EGeu72Ny68twDjWOmDXc8V+EyO0sbkZudCjm0qA2/OqORjJs8NZJv1j4%20h4+ffBqW8fbhmZMLGktoGAEnHAtHJ1d6dACmXgBZ6JgUDGTlhGBGJIRWhVYGceR4iQ87zGtLG+AO%20AWDn6wVlM4M8I7cTXiEplQEQ8bIpwXoDxMkBUicgi49485TZydg0K0BJQfQY116LTBieiSMIyaas%20Fg/lQ5wed5GvLW/S//hR5WtpWf7Q4kCQvKEQMGW3EJvJzD3hcafepUkphUHN3gys993x38TjkFtp%206EI04PLfGviK3KxDiUA8XBM2yC3CLSh+ZMeC5ot3pl18kR+6XsyxX7/7xe8FpopoHtKkSJdO/mch%20MsCVKS6EgcYGecgNQvR1vU+///3FSAEQO3LGlDmmhoB4IQIIQFocdh4i5ZU3FTJcu7Ir4SAi0nYy%20ZlOiaE2sd4mMIBBpKJQF5cBbFhj/DUsL46QIAVqayEK5LMRX5CMNj8Pym4E2Rtped/YHSVK2gPzl%206TcQOSt/lBkyglaTUkq9+r0F8qDxb8W6ts6i9o4cz3Vx3h6XyLNHbnvxTWluEcE2GhpcTItCg1ID%20zFMrQEdl4VpgR+Zh0S4q0FJIhXfSAiVl69h03qp14ELHj06OVgScPMxAZLoHhJeWwzSRTquFdchM%20hQdh9datpC2xRrZMVY0MguAClANhq9b6t7+OJc2LXVCAPxGj4lWaaF3ICl5/iLJYl0cAsnRNspAb%20cRCXiI6yJp2KKEfq5fWnP0Omd7FZQVjKhnAibqC6zPFQdsQBgbWalPyzyxWING+Fm6+53ZB4vztY%203talr6fb1slZLKmfLPuW3LS27TOJHRySG9uzRAUZQEoZdGQIhEafSUGkIqHoIBCJk1qZemK4z3H6%20zqBf37vWgrtrLqZtaM1JUOfmCnBDo6FzsS7lHZEXiE17gVzpvNgTF5ocndpJwQqIKSqyImOeJkpe%2016JMDq5OBp+CsDArWKXlcnjxmg0By6dpR+x+Ch6HxU0euYcwkMHJx0gNe9bakAl/uTxcBj7f7Wlv%20GyvEw9TctTeTJ+8yimyd3GxwQUvmnry9sTryeK38JIPO2gUiLdUtmpu0NK6UI+mye1Wl2sp3Kd6b%20nKdROtFKm7yhTI+Bi6XzvFpoXRN4cptSHt8CVa8Ea/mOQD/IBOd9ttSpXuLvYYfcigBWINzRAXLH%20h0Ro4DQ6GjwdwsnIniEzaXIIgkZCZ8Sdzk6nocPTadXZcKND44amght+6Zzu39LinitpER/GNRbT%20oiC68PPe77HHPRbl/6z+ixtERmcmH8gH6UEuPOf0Qo5Y2Pfrwyt3J06Mf/nAjOfd7CkLl9nyBLkx%207SVs+A/ZuVecGCfB3/9cyFBpEQ/ngeSvymJxmRy5TEhbcpNPCNinwJQt7nYlLC8xyx/XKGsGm4j7%20lwfJZ3LYs/Lixvyj9VKvhAfeaK2NcFyGKa6WH8C5JrwP0j4PJPj694eHn60cXxhRW0dIHRz7vz6a%20lmvt4XvAx4+vlyWSM1A5ez4/0+/W+SHvzDq+DWr5Y7g/C/pARcy+IDf/0IAvvfRb2qHmhjZEh6Dx%208lWBDKLUdOT1Q5ATibEATSPS2g/kQWfEHVKDKNEIXDMyDUIdC+3Bp5toDeYn3GzqBFla55LBLx2Q%20+yCNMBAJJCXS44pfhQtiibDaeGAdiw7J6A4x5XUqZNAa4APkVZ6JE9mIT3FjKPBXr42QrUwgeNKB%20TJGJMzmEFbkRF/mChMgj4bGnfIh7VUYlbcKGVidyLFNM888Vd+LEHtJy7cy0NYiBL4QQZn2sJAYu%200nS5rI4oM8JzxU7lR7zUPw0LolO976JpL+dR62IqvYySNh39rw//8/fXh/91I/C7Ddh/fPjRr6bj%20Fhel2V7Tncdd7W8F5Pv08H96Sv8N3bKsMkBe5OPzww9+zW7ESz793v9X5Gfuq4YV19Y/WPvYIts7%20sZbyJ29e1l+qkrSNbRtr1tq65TBoZ1Nrbj3QkWUAHZQ7OsNqCmUjPSQHqdQpzhp0GtzX04eASCB3%20YuIlDPeyd2I1exEmV5655yp/isOfLV5fg3ptndnkhIgyPB/mPwMyggTAewtLeCds80veITW0MMiF%20NLRGB1ngz8vESFhgwwM3ty/XI4iURGBOailvSpv8IdMvr0Jj4+0BTeN7UMp09FijjDLI5c+za6Q7%2004FrwYCKxgjIK5CmeAbvP5m2ZuRGXtBoMNIc3v/xm7tlewhiT7NgrUdldFxLc1jiY134489L+shc%20Nc2UWimP9gphEFaamzQ1rnNaU6SB9qhyUNn0MMx/I6/SVlzcV82yF4vZWRzZReSGXS/ECBeSWyRB%20p8rrNnRM1wBcO4rGiObAVEffboPAWgEJRwbQCgTPSPHLfxGjnrmKwLjnCsHG1YjS7JhWRYjq17UP%20u9JR8YdBq2H6DLlkkK8IHf+BE5qRoKfJup9VFAYSW/Je4kUrFLnRUGOzAK103WDyjucIVYK4i3xv%20y4F74hdRUi/kA3nQ4PbITSAm4tBgQzyY0ORiCov2doQq83m0byiMyU2prK++u2xagjoSxEQduJ11%204K+vTMMxEg/fX91+0SzQgkreA6P7iuz/3H1caSt/ffrVp8mk//X9/1VNU0TWBeE5v2kyW1iRC3EB%20j9PKAmLJWhNvAa1Q0iBNaX+YkKHKvcFGtpBnic/yQd783v/bVfmaxKK59dLa2FVcRm4WIR2AjoRm%20EyTiSTnoUNJkRHQs5q/QCOWNMVX+JUAWiFQkQ/ojqLOqw6KdMB0jTwL2ApJhIDaIg+kdmp4fD7EO%20FIQXJABxormiLWnk044tayo+ImNnBhKJeH7xMgo3pdaBl9vArUDrilq/QSaICo2uTr8COaagx7iy%20gdNCmzOU2ZHmdk1dilSB7s6uuZF3aR8Cu+08u8a2TP8sX6VO3M20J9VPRmg9l+fpCCI16oe0kIGp%20JGUBObjMpvXgp2o+FZAWbgJxSJsDyruXSdHicCcut5MbZUDaxcg++1W80vIA/QG/LTJBq/TIa0+G%20LC+Q/9W09AQunpYCGjCNnalVJYXaAOgEEA5TC2luI6C1QXDxMGZjsKSQ/NEhZc+dk4wR1hHwq6kl%205IbMgrTPI1CxvYXgegQlwI7uym+Tzw9JW6mlaOiVh9mFH/6vfDt6WiCyrN/TG6PVYjP8a8Bl2ijo%204wR+LXaXYxvDJUdB0BqETLYQ21p7qG50MAwI2yAX1+ysQy44aKNnEZqWtVsjCNea0CpdflMirC4/%20fgptalkjVF8pcA2taEjklfzJr3ICyDuaGXGrHDxvi9baxGtyYK8wOV6FA4p3DZMj1YGgdHGTlpjj%209RlOKl/aG1AudND9qK2dIrc2ojzCtsCNP2GvswAfoZqCvRak7jLuNsQyBbM/yEeaH9oX1708Coz8%20eaFekEYAaHgQDuXQ04qQ8X07VbgC6/XDyINPxybLuF1/zPhoAxXTRAhOa2IciGaEzTvqt8RmGmzp%20QgS9QSXqu07NMqhPyoE1tyD6df06kSmcxUN5oU34WpF1PqHXKpBl0Ui6GlYKVcoNP+63xI1sxOEk%20V4iW+GTPFaM0pOlADoJrUclvnA+1Fm55lz351/3KbxqMgeyzH39lT88mtw/idnXSSu1rVZYF9LM2%20TsXH1TVns8vgeFVeloDUmEXQ5qJ/9mpjgtxY3OXIBGsgrEtlzHR8Ya+zAEaba6YylyNIDYh0mI6i%20taH9zYBKbBsF8EZWOh+kBrnJ9Cpksw5yBchTHlyASHwGR+SWNbevn+OHZvwIUNI+R43uEvQ0N2kf%20PbjGwRrUANKSexJmbUNaBgj7cZ6kvaB9SAsZ+4/BfKOxJOAOOfS0H8KRHuEguZ6fPdxqIPXpNCSM%205sgVWeRWns/A660hRD5xlEEbY2Cq5NbHDrlFIE1jWEPiSIfsddbJjz1wFupjXPXsxhpk3JezV637%20ch+/xLP4T36WeBv71T2GsNg1foiXONzY6K/77C9kCxlx853Fd/Xc2CYtmcU+XoJf21u6RiYcA1ns%20zXjafFfO3JVfyfTny1JGS7ldcG/G41PaJgv5xh4ZPX38YV/uwz00Mfn3sijhaj7NWFp0jDyS9jBu%20cpeBdCvq2amYCm1TO+pYeQmgIuIhXmlF3KNFQTx0PJ8immbBvWtUTPVtAHOtyMhGWgnGya5o9Fst%20LgY/5FcavQHSia/JBwMmpMJgLM2OOMbYlk8//+fhAzsyoqXp3uT1PHk59mYK+62DMvEyLc/5YHwP%20o9gONTcOZrKe1lvUm9fcqnY0AnG1I9dTgY6MRsNO6ChH+znd7oACb/iTa1zglpobDY0Ok9HT5kag%20TAJb/63m9hTIZOqdpmhFI23KNQorgwr5ieu4c1ucphVJA8vEQrq4Yb9oW0WDAq32JIKlHeA3r7Uu%200mw0rpoX/BOurccMfBPHseZW4wUzbW0dgufWJgjay8EGR63PqWz8fiH1COv/y5R8BPKiMgWt5jaL%20Fbmxy/nTzz+70fuae5glNwpFU74RXAX/huTmo056d/Uc+uTt6yarDrYDq/BbkhtoZYrzdXt1JrfI%20z4gIt+TW8zdIpzRsXLVeJ7/dWIof3hzRWoxrTNKgIBAzCxT/QWcfkZuvH5W4IbNchjxrfUjufm+d%202YmomU5pWhnxhcwtIMcVljKJZRKlCWr56M5qyNLgPB/+zigHt5qWqhy4MsCrTJAZO66jdtQD5Ug4%20ylThVuSWyucIK3L76u8FRoQz61+z5EYH72k2GcT1LcmNQtUXMi5Bj9zI87x2e7sGJ7TrZsjI1HcG%20aBujzgK5MaUF+7nru/J7l7whgmEgnQHEICJYE9dg46AljQa3mpYBX2/CLCRb840ckneRO5H6EQlX%20zLYj8zdBALceSHvwr9eAE4QkRLlEnvU20WwJCJtpKY3NF4cnph3nyC0+kjjCt9tQ4NWxZ6vF/0vQ%20W4APQp/P060bHGfvMs6S26g8NhsKRoLxnl/8kvqCnUbd21VlcMWexryKx8AZQDQCtLZ2owA7H/FN%20ZkjQtfCOlpQxR26zdffVNY2efzQ2kS/yr9fP+sT8FHgKcrt0Ogm0psm1VRy0WwpP+XLZoJ1tyI1A%20vB+5WWPrRHBMbuHuqr41vD08veZWZYeYfF1kdgrZQSW3Gm9UylEZVdxcc7MOrgVtcIbcILYcNgNy%20Yw2MNoKmTw4hJA72QlAzoHPVX1SvoOFCcHmNDSLVhxq0jsO9b25YeF/zsZFeu4esl6Ex+YZJ2Wzx%20zRHuy+bIgzZvysYK8eEnX3t22nghjDZkiJd0fSpGGslgTyclvG8wmGzYe1x2RW7FhR/slrRKHC5z%20ktPt2LBqZHO3xt8qTIrHN6+4L2nKrTUK34t/kbPYLfJwTxpWxzluuXkYz8O6/FfGylJ1icEPoK35%20kaN38czm3wgbcqPBceBWB+X2MKu5aVTdw+01t/m40HCQ78yaRYs43rFGXZRfwyXrDBa3G005S7T9%20Rhvaz2waq6WERtbemptIioa5YEdze/b8xd/PfvnBP8gg0J4iPPKvtUYnlaKZoQEJEDZ2rcHPiJzB%20Laeled0pg0V2tzd50ED8Pml4vgC/c1zlMfG9a24+UKT6hEMEBrp8HWGruVkDy+fZaGxsLjAqcxQE%20AvI/G6GZhsCiR8YbpXU2wvTcMXzWhPjQHHvuj2kgADpyz21kspy8XUEc2R0DubV2PUO5EAcNTmV0%20bTkQnjypjqhXJzcbsffqIRteCePayvLwmqMO/SnrIQrhsR7D2hukNYMVad4AtyS3M/C1OSM1v4fc%208mbIE+J7J7eMdTzzSstCbgTB/PJrfFc/RlRONH/wuS3PfFUiRz6bDCPokVYUWttsjLcFJMRIcQ2y%20hiSMNLcRII1bgvN0udzPaG4QI3nqadxbze080Nwgt0pa+3X/fZLb+fbKmhvTVN2v1+CeDrdeAlkj%20yuVW5EZ7uwQrzY01L9fIfH57XHGz09IZcnuMNbc85dkDUxs6/iWNVeiRW8/OMZiu3Xo0pdzzpgDy%20zKURdUH4ZWqacC25seTx4w8/xJGjsvxxVPKs0czjuB5vrbmtP6g4BtMrXyM0jVXn4K5pdyMsMQ7a%202prcbp8+WHZLF1yWzqUkuZCb1rsYTcHMO4Kz5DaznnX7NTcjt2exNtOLNduhYeU1M72oewbtjg7o%20kRvpsojaw61HUzpSXncij7MbCgJhWoKbJTfVZ6/81b5mSfJ7n5bOkhszBN9UsHJlvQ1lwrGzPnkN%20tgQTeFzNLfAY09JeWxphpbnpCx8+uquwdwp9ltzoHHPkdlvNbenIBw2HBlePTXy9iNyII/YNa5mM%20NLeuFmIy3lpzY1Mgn253cuulsVM+5CETP8jk5jm2umMjCm1k5vA3YFr68oVpzJuy7repXXIr8nvI%20g7oWbk1u5H0WHA8B8RbF5RrwDB6snHt4Cs1tl9wm6wnonJvAjIy3pvipAKGXgxW50el++/FnNzkg%20iI67xhG5ydXJrZt8BQvqyyh2I8xqKU5uD/HrVOAScgsCX+exPWcm8InrHm49mlLmWevShsI8vrrm%201x5pgdzYms/51e76zFIA67q8DUN47kHEZP8HjX5uWrou/z2I3KRFs2lyDT6d0CxFaq693XhAB/zY%20EPCvabCB1OmnT6W5SRY+qqCfheTICDL15OqB/pj9amceGx0Rqaj+VuQ2RG5w6X5WuN6UrQVxPZrm%20dgAI4NppaZ161zJZNLemw3bJzfzcWnMDeaOk3VCYnRLuaW6BOLrBAJU/9vnDLy98Xa3XTrDbDGal%20nBbfqdzmp6VzbTJrbnw2PTAXtgefljb1PILW2jjj9hjkBvjU/f88j0/89/CU09JfTY6fXvzphnvk%202juf1qLV3LytWftpBzx+LoAvfwsbcnvg6x+vXjvTBqLh8nmRtjOcI7d9v0FulzeuHmanpToTJow0%20qz1Abu1L8i0pCCNye4wGFxslgZbcZsm/nV6vya1XZ2H34w/xnvJsO8EfZyxptO05y+0I3cfeDACN%20AaBNiNz4oOn/vsiH1i9rg6fIjV1S1tt4NesG5OYSl7TRQDnKxef/+bFvCKXmreIxBtIWrrmZPHyp%20G82WeqGOMRDcbLugvfWQ8w3gqLzMsSG3Z7/95oWhhAlAYTGNiE8eBRhJZWiMe/cs2OsU8nJNp5n9%20yud5in+u+T77n7UjXjqv3LPf1jAyQESShSMZule8R4Y40AC5JwzpQQo6mb3IR7zEb+7y5+7mjwYn%20e+xyuEvuMcigewYZygQ/Kh+lr2tr8Es43fuJcpOTZ8emQ9cGy44oa3G9QYuNK9raEk8B01raX/4u%20HERKG3S5k5w5r7pH68Zku6UOLB40h6WsrQz48ZxfX8eP6uAnh5sxi1/O/tn90oaKacsVPxi0Ngxr%20lG5XZMz+8vOeyWl+eHjvhIYdBuImbpeNtkX92TXXfS+tM+n3jMtkZcLvk0Bu1IlkwJ1yx02yc94x%20h1f6XPtEnNtU3KOUEZ+wITe+wkCEGYyGjKj1Kw6BWeadm5ZWQr0VZjUTtK58Ju2Saam/z9icCcta%20U8ZTrbmBrHU5uaU0ZsunfRVrOy3tgzbD4NjTaFjX9aMglHVxhwTxT6NuNyZym6SDgJ5G4tqBtdcM%20b1eWBtMWiIxP30tz++GPP30jDRLQ+tAl6K25SY5eWXGY1wmutHn5vUYGwE9soo0q3p/+eLeiAaG3%20oaIwddZ2HdDc9Aty1Ese5Ejjpz+C/AFa5ghtf+zlB1B2uZ2syI2RFIMgsVW/jSbbzJJRO63pAXJ7%20tGnpAei8mYAvmZb660rNe5IjUn/KNbdc9qy/5TKZT+/rivx75LZ0UiequEc7QxPDLdcsWhjEB7n1%20fnujBwgvAw0MtKE8rc609IHlljflF9qMADSQMD0CrFHhdilGR0HQCHubFfpaSG7zr5i+yW8qxzmE%2035bM/HdrjWBajOqeRX/K6hZAc9PPQWpKmkEdMqjUdbJ+fltyU5m18b0yws710NHc2NXoz3EDNcI2%208i3CPXcwwiBcGzI0t9uMGMIZcssL75dobiDvTIJT5GZ4DM0t79heTm5WhzZtV/205EZdxovzvJZV%20SYjjHpBSO2gxEPi7pWYYEI5aEcjkxqjvmlaPNGhbSXPjHjt+3lA//kNYaS5ZYxNhMnU7i/VRkJAL%20zZLpF6TlKBoqkOamssHvcyNftJns7yxE1gL1Tbwt1nUfMlBWlEcuB/XXS0A7YSDh5zQp48wXaj+k%20QZo9LVxQf1Ro4qE9cM0a/h+Wp6HmBuvhSOfbS0zIwu4hk9toyzw0t29DbnS2TESXkVv7wcrxBzpH%205Pa4mlscC7mE3LSbLO2Nw9GxthH1T+NH0/e1y9XA2G8fTEU54ybym0FutMRKh+jBySyRm+qSDk4n%20A0xFITfiYZoqoHWqY5/FqF1DVvqCRYa/Y4pJbR6tq+arKAAniK7mp5Y7R0GcMEGKC/sWhIKMuf74%20a2hVTBdrbAaPI9l05JMr7Zxy57mdlmZAgCOtmaWEVX+09Gg3pAKx5TU22nNu09sNBUZUm5quf5fS%20Eu5lYpLcsvaQG2nGkeZGwXjDLc8zmCU3SCl2NiP2SzW3aXIblMFjaG4iJBrBOXJblzTriXqVC3Kb%20WXPbwzL6lucjZBJkqkOH7XUI4u2RG8QBCEFnYnOMtaCsVaFdoN0xfaUu8Kv1pyM5R+QGQeh3fTP8%20OAhfBEn9Cq0LIvTOXjQdb/fkE/k6+RXQgAiHyYDEiHfRlCw/xP3hRZxBc2MaMPa+Hvn+85Jn7CE5%20wNqYBg7CgFEbkEbNYAdZgj1yg0BJu6dQcUxnpAwcYUNuNHgKcyR4Fs8LfQJ8XUIYdWxGsD1yU0X3%20SHaEpSMPw4T8TI3o+Fo0v5Tc8roUcbfTVOEpNTcRrjcSI6icxtn0FNeY3ObaA2AQpfHrNayjsFp4%20BmgD+uHrFj5IpjU31WXW9FxD+z3OXUmby8BNZhY+LW3igow4krFoTo7Ip38m6WG95iYZIRRky/nj%20G4tHWGudES9vKFD3yOB5LlfOv/m5s5JPtx9ordgrXPh918hT88Cd1lE5RKy875EbQJY1wi+y1/44%20Dt/Dhtx8EdgbbwjF7hWC0Qjzp5DAbcltf24f7mPy62FWc2txKbnl6Xdvg0Hokpt1jMcgN2mPqPdO%20bllzO1k+0sC9fZTR/VIwurtMIsnhABTI7UaL5hCH1sd0lXYhqC61FsVkD3fyQJqZNIHCvnn51jsW%20mswMquZGCgG0KBbTV+tgnk8OoMbvfOYFcMgta00KhyaJ215/Ixx+Wg1Sr1/p0GwcvYjPVnFFa4Lg%209faAylH1IS0Nd9LHcIQD2eTWQjuftPMZcpP2CHGCPHAeaW7jEhmQW2zR10KC4CiU1U/7mQBT5tNH%207xR+bxXg54FaPxhrvG56bpgj99ZYWnTertvGWAGmZzZU8vOMgcj8rJxd9Yzm1vrj+2pakF/ZW/lC%20bq39tQZti/xBJJqWym2+fMxYeaKZEhfEMLtWtkZtiqvzlInY8CFfuTNkcpOGoylPPoXvHXCH3IR8%20FCJSqWkBrclpOttDPhq12i0t9pKvTTsj8hhpt2lp/Yv8+qHcVVlFmFx2PVl7a2vg2oEUrdKPnJTn%20LIfIjbJXXVHXe8oLIE7ILAMNsae56c6vKe2MhdyUMNMFmFSNl84IelPGvZEk4/Wr+t7maG0CrWwv%2086R1VDgtzmomAtOls4A4RG6gPRuWMRqJemePrgXTH7RIyA2ZcpmcLR80P8iSg7kQXka0hfiopdCe%20iwSqwSAhFpvXdap1pbZtZQ1LHYYrROad/w80iVgPym1MHUMahHBU1iI34iZe8oJWE3J/qRqjdXAM%2001Lyo3Lh3uWzcJIXyH3xt+T3r2VXUzlHs4LgMMiAu5eD+UXTWTQki4tya9fbwKiOu+u7nfoagfSj%20bELr4upyWxyQFKDss+bW1qkgW8rxxWtTYChP9/vV10TVXxS/39m1134yFnKTFxqunz8q09IWOaqR%20sC1myA3y3Jt2QmxPRW51pDjCWp5Ykwo7iO1acjuX2z4gJD59xLkyXta+htz4uIDvmhbNrRJZ7Jai%20XTFl2UMeRH02sKy5hRvn4rTzKtBx2GGlE7OeQ2cnbTQiPWvdyEnOZPMOzyDNTMH8oNV4eNlb3vW8%20MeZf7izwa22qXaPSb42gAPxRFujpmNjT8fHHzMXThgRL3Mi4PFuZofX5RgZn4uw+y0Ga+CVu7kl3%20kcGeGbSQgU0LSGUJWwzT0iWtZKj7jb3Fs3reMcijcpAsTH1xow341WZA1I2HYdZlA4LCt8bzbfKQ%20F+KifWFP/jgMzL2go2q57fSwmpYy/XQWNrMeda1BijET5sjNRpSJNbcjcnOWNnMGj09ua8QGQpSJ%20SKWHEbn1pgqj8pqFNMggt5iqC2enJuTs9afnG80Ne/+Cs9VfbnC91oEdYZGF6XlFfPWZs3IcJ/E3%20GxJo7LQ31rB0tIKOxdQIOzrFxzdxVoxOIlCXpNkex5jR3IATAPFZ+491p7/+/mL9g3tpZmhQrsWY%20Pf7onO63TI91HMJh7r5ehV8eSx9i5xaTofDV71+x7u1pQvih1WHP8ZYe5j55FDjbX5DPfw3e0qeM%20yDeAJP1qZLZoo/Rd8zcD1hipV7DeUAjwxSJvC9ZeqHeLOBwarMnNMiyNYzUNXYRaRzJDbixos9Au%204hqT2/6GQZDfcXoZ58kt4r9Uc8uExsv4dOAeRmWw6XA04oGmOwu0NdbK4vW568gNUJ+x4UQ++/Vx%20VEsQoL4Ysj5ytEaOhzKj87CTqM5Ox247NUTHgV2BuoQ02inbltzWUh+RH2DHlk74q2lNHGXQlDpP%20QwHyLARlBnft0qoPLWtqJ0G85G20rncZue3LsXEteWGwwU2DC2VPvgDk1u+/2S7uqUPVl95LvQSb%20DYWMtShldpvYd0xu1V7kpgXXfXIbxZfcU/pHOE9ugVFhjqULQB6aijKtGpLbCc3tWnLj/VamkxAc%20ZZjTuITc0ARZZsia2xp1FWRUXtslj6OS/ds1FjoyPll3Ii8QS0skxJXtqEtpdxkr8uq0qRlyQwbI%20lfQgUNKBoKStCEwXpZXh/uPrqqWpzbsG5ncHaGRFBtIPDU5lX2Ma9YFbaG4tyD9G5EadiaTG5LYF%20vnS4WhsK5O0spshtPUWtkNrskJ/GL509r7ldqrlRMKv0JrBU1kD+FnrHzVXtA/SKmqals21BJufI%20bdPgTO5dcpvIFzLo7QLKMDfgS8gNsMywJbfJxjdZFy2WIwoJrFO1REJ+sxYj7aE9z7ZLXuZ3tMvY%20gmkTU146LwTTI1JpV8AJwIhNBKxO2+50Tpamg0V3pnI9XE1uJ+sL7TrWzPhVufcLiZ8hN6DyoXzb%20I2izGJKbxPAX6U0o1jzyegpzXT9mYFMx7n3N49PH5Vk/KYfmhmosPzQ23WeDZofRM/P2fC931hpm%20DOGoLMXh8VjD6j0rLQqSKwuY8iNDfnrxtnFCIrqqLHJe/DnFrzgxkI3ntZQdDaItL0iFaw6XZVDY%20bNCcWcvCLcuu+1VZWx2295JJ/jjas/o8uHWAVbNtn7tgKMCXtI19+C5hA/KNAUsclrZ/P6wMhgwk%20Pa3oFtNS0oK4fBfV6ooOicbRpsXzr/7LcXX9rSU3PbdY3vPukUyxg0RoDxVVgi5hGc5obrNaE+WN%20IsR6IwQHoWuqfSm5sVmRyU0x+LVXJgm7mhugw0FqbkoFCYzgdGIAiTEFyq8xAQgwN5SxJrI/LQ23%20sXsPo8oagZ0ZAKHsYS9eHeTNr5y1GGmv7Oy1GH2bfxRHD2iTqqcs+yWaG1Nt6jh2hoGRiDUydjnR%20vOt32OZIq2Lf92j3HuSQvshtWoPOS0FuPeJYkVenk0yRW4I0t4W0/H+FNDNdW3Jr18wUftl02enI%20OnrRm2GdOedW28Za+rNLIxAtZQHRS2NmUDxDbqzfAcqpbev6lL2/YGDXUayH5NaFCUylMOXUN8sg%20Ohr9W44LWMdGawHc54L8JtPSSeQOsYe9eJdT/IVMehjF3yO3UcM6Q25M1fQbEdeSG3GxWwq50WBF%20YRzwRjukk7vNTmecQdtgZ/NLB8cvrwzpng4SJFJj3SUvCzc7LRUgXzQVX1TvtFPJIFJjEyK0yyAm%207LXpkDGzRMKu4QijtirNLac48nuW3JiKMjWPPFs7MDOruckHSwncEwfKRl4GyW0hNqT68V5GbgUI%20rs6cz3j5InaxnyU3Mt6SWxY5yK2/rjDCWXK7heYmUgsNto89ctNILowa1pGMa3z1QQdcS25g+/pV%20/PoVddQe4bgVdKj8CDFIRhlCcP5eZDmikAkXcut3icCM5pbDUx5ZY1y5Wrp6AV0aGtoWUy7WeZGP%20+x5mDpRLc+th1FZV93k6ey25KccsXwDyJcImnRlyEyBIND8Gi7at08YYWPPXmnu4ktzqRww1HQMQ%20HZ2bdRru8/x+RG7RKPfJ7UzhgDPkBrGoYebC9BRTpwB78ZJfvpEPmTBV72GP3LyxpfRuQ25Vo7wZ%20uQ13SzPO1VcfEUeP3HqxozWprXDPO6KcS6ttJ65H5LVxV5001yVW09zyGmAGdQrx+YFg66ysHftB%20V/NLu0c7Q1HgvuYp7lpyW/KR2siG3LLbwVEQH1D9rraNtqxyG3RNTGjKQBCh+W8oFPJ0jX6Jt6Km%20tb7nDq2NPjlq62vfW1xIbhEZwjL95HhAaG4VdGzWZ/Q+ozAmt2D2RaVfCrGmtTdt7WFJN1fIADSC%20ltxUkW3R7ZEb5YHmSqOMqfm24HfJrZli3IrcGGyQ53HILedR99t8j7CEsPplbdffRiijvzBHpttB%20cFROp8ntAFkDGoH2haFORQC9Dp+xPujcR49QhSNyg4CEUbue1dyETG6C9+uJfpiBlrt+t/QcDsnN%20xVwJVSvDCedviM0ae1ljEyA8CI51udxQNuRW4lajHFWGyO8M9kioRY/cUH2FmUYAguhfrHb3Wql3%20p6XN1PsW5IZMaNhok7cmt3M1MkLEQh1LQ8tTDtqZ3lDYM1rDYsYgO8op+5EGQZukbOl0cvPwbmLN%20TfYzhnad4+oZ2gQGmfS7rZIntLfwRx3p3ttEuR8ZtMDluZGBdp2fZah7rjn+Jd0ik4znLT0fGbRU%20v6a4GbTbePcMfQ+SZC0397019lvfIbkRMQ1LjStDz/F6VZsQZ3vilZzciXqaG3YLuQ2IwwtGWt0k%20zpJbu+aWR+NZcvNNFTN76yC9MgAit0zit9LclLdbkdveIvYp7IzmuUWNyqyFd47UTtpyUpuF3Nqy%20zjituR2Uxyov1paq5hZtLMuZ6+jMhoKOXWSM2qrqnjYnyG8by1nNTef8cp/xzadBWfcgn2huI2Ug%20MI5zalrKKF1/2i8iE+H5p37epZ/Fk70908m5UpA0TjKL4VwQfrBz/1bAvCfn90YyjG6KB0Oh4xc/%20SxgzR/euYZS09gz+3z975pqbhzV5sKfByR07H3nJj8nThtc903MMuzjZj4yXU4mLZ8LKUE405sXO%20ZPfysnv8Ml3zOCws558UnuuRYcHa0zDZVVd+35T1jOET4VwzfFv+ROM9iza9FkpZhKWOtSE3cwcj%20clNnP7tb6uQ2Oe2is4rclP6I3GY2FDQtpV5b5LgyNC1dztEZst8szy3IbW8g2YP3yYbcePd43R76%208e6QWwTQYU1/WdpPideIEJYpmGsqncVzHQnRKKGO2oKCpGMQX68yaGi4nS2cUcX2ALm1mps6AsgV%20NRMvpDGSdjQS0eBYmM75zA1rpUmmxjeDRXMrdQHy/RkwaNC48rSdBteuk82h5jXu+qV2RG4gtLbo%20RKojL6dEOkfkpjWu05ob8l1Abosmmeozt68Zze2hzBJocxaj3wujtqq6F5mD7DfLc5bc9CmmW5Ab%20b18gS15zZSDJLxSMcGpDwZpOuQvsjdRodE586SjILrnZVILM90bMWP+4Ys1totGt1txKpZyfllb5%20aHAjeUfkRjntkdtqDTA1vhncmtzaBX5+Vu1c7ZxDTytpQb0EwX1Z6qgtJ01ZH5vc9sqCPnBLzU3k%20FsqHIckxaqunNbdJ4gZH5JbLBk7BfusS6E1LfSCd2GA6RW4t9sgNuNCsuamh7ZAbfjFjcsP9nGYw%20qlhBFQw0LQWqWI3yYI7cKlrNjXuNkl1ys8ZzkeY22eic3Mxvln1Ebtu1zXU998jtsbF03B2QH7Wj%20pc2lTgpUp7cmt/wmyTrGQC73W5ObiD8PAMong3YPqvvHmJaK3HLcvbIWtF6Je6uhZ3Lrhx7j8cnN%20MqWCnCK3TmWI3I7Sa5Erq4e8zU66vJOIvGpQWVPKfo/iBV1yK3nrlQGgnLyTJMLaJ7f58jizoaCO%20MUL7PbenwKjMMshbDIKXk9vFa24HBJDjIy+8loSMSn9EbrXdjetamhttTlA+c1wZGtgfZVpaiHuk%20ubUQufEeu37rQT4f9SjIHvpkk+ysAsnUDLkdTUvR2rSzNIulspAj7hy6z4SF5kZBQi4qTDUQ4BVV%20SGfUYDIYRVcHHg0LuQ2mpdLcFnKz66HmNokjcluVT8o3xyrYQMj4FprbzJobeVM7Uj7bclLebj4t%20pYPSzlJ8Oe7crqlTyC3adfjJctY6qhsjFWt5gTYURHJA+fyWmtseueVciNz4elCbu+Pd0jEeVXPD%20nUx1yS11fAqSjON/VRnFD43A45okN0nlleVxpEJFZsWbRi3SgACQVxWrBgKy7LkRjLDW3OJultxy%20Izgkt1SOe5jV3MhjzvezX37wD11mbMmtyvtYmCI3ys9k319zexxy07Q0/7BSHsgzuWHPsQ1k3CM3%207GpbGZexSI3zZYLkyelmSHP7VuQGVD4iN297fldzuyG3yfYODsmNLf7lqyCWUMYRuSEImVIn0jEH%200BakMp4JwBuaxaERri2cEdSAcxoCbmq4Lbmx5ubupWLz2pM3tI7sI7jmVu4FhVM8K1g+vXOWRimM%20yK0bxw665NbJB+nlfCNP/MJ3xWpaWhrbanv+RAPM+PL1i2uJ+TPjKsNDTZHys/zQJmknS1lbG8od%20VXnzgaS0E7R2QF4vITfakeom14tkQJ5MMl7GdlW7BlnGRXaLK9uP0NXcDsgtKxxCbg+rMmva5BE0%20Lc07vZR1239VVnvx8yWitgxoG3U2YXEO2tshufG9cn8lxjSROOcWoLG5+RQ/7kDl6p7Cxs3ti/Fn%208yO/7p/w5pd7P5Gc3JgOuZ/iLuPfjMOUsH5N98ThceE/pb3Ew+l1GnHxiz3+Mf7dsiID7m6HvxKX%20u3OPe/G/5Jk0cLf4l/RkTxxm7/EVe6XnbqSJKXGvwhW/SlPxu3/KqPhdwhe75VrsPCzP2a0YLzvl%20Q9cim5skJ35pqMSLXAKk0n4yfN2Uj0EcrHfS3nJcnn9kJi8lXZdL7aAYdy95kl/CLeVH3mRfjNup%20fEq5LHVHucg0aS1pmj+XBz/l2ePjXulkGYof1Yc/k67ksWfK12Ww5yWvil/+cJe8KQ/uN/mTX5k2%20LQ9X4nf7Eqdkcz88J3+ya6+LrOW6xKG4iyxKW+XmV/KAf9WR5DSiVDwC7UOD3x4mpqVqou31EXHh%20yH/Ht0PW4r9e0UZG7/PecUcf45Zy1Zrb4+E7aNp3gk3IxDWPS/x+BzV/Y3zPOfonlnbTUnb66XdK%20bnd8L1g1/6YhZbd1N5HuVv5fMVB4TBbeY1riUWrndMQzfu/45+NObnfsYEwHow0NftKw/TGWiq/+%20c34YzjRxZe3kt1/4wZn3vlGhl7/9/0lSJG3iYFedKxscxM1a8Y8//FB83Unuv4I7ud2xC3alMPzo%20MkbkhIE4uHI+CZLyXUMjFHa3OBJBODZvtCElKB79Khr37NpxlpEF5oqvvlP7/LfflzQhKQz3rPPF%2088/Fv3b8vv798Pmjf+WWOPmVrN4Zqjv+3biT2x19uNYUO6AQDAZS4h1SiApyQfuCxNCS2OVE+9Lx%20BbQm/8k7s+NYjDQyyIgjAb/9GOTo4YzQIEbu2R1rd8Y44iBCjDDvF0ILwot7fhD75avf40dszA8/%20JOIam+Xl+e+/up87/ju4IbnNrn+Yr+50o4TeuNVYtynoOdmXTrlG+7y2ifs2jiaU4m3ib/3k55Vb%20i+J37UdPJaclrWob/2sY7uJcl9xaGVbw+NI1+yxpBYYxXInHivcE2vJZ8h22y1msVXn0YG7JT1sr%20C9xPRvZpaNwVm+wlzyrM6kn39Vpd16F6WHxYeq3v1KqW/2BJQbJ72CZ0z87gNgqXkO3XfrZxzOJx%20NDcX7EConMFVZiPc5Vk6CHso28itZ1/t4m4v3n2MQ8ql72Nl2+ZtVa5nMZbo+8ec7Me+tt2z14k3%20mCj3M6V7xu8uum2/F7vZrfLQ+Bnmbyzp2KXBRNnN4kpy++qnyavgfBZ4fbiOtZh8BoppRp52uHu5%205zNJQK+E6MQ70wvikDthmOawcMyUBhmIFz9+aNCmRgqLXwpMr8X4s6UYv30Yv9bE6Eh4IPm5koae%20I1zIT3zyj0xMu5CZw4ikiwzEz2FGZOQef0qb15nwq2/lRf7iYCOQvdLQi/x6Jp8YnpmycZ9lxZ74%20KRdAeRAn00Vkdfnsnnhd3uKOf5ULcXi5lBPsPJNOlOt0U70Rrk1P4QfxeIcKt62P47TXPi6JAT/V%20V+8uUHwtBLCh2kAmCN23YbIfh2KqMXbjNmx9Flici12KfxTPCMtMZCPjOVytuanDCSIBZchJoryO%20AViDiSf+RyeKLwFYhqyDA+3EKZN0Or4EzFoK4K2JSgRBWvqaAJ0UGfTKkIhSb1eIKPSN/iCS/JN0%20yKFOHM8QBzJwelrEESRgsppdEEUhjvKM/zWhmgxOFJEW7r47aGFUhpJFr4VJRvwCxeOyGKnr9SE9%20qyy58m6rXlthFxE71sRwJ288Uza83oLckoFwyMBmgAiZ0+KUOVC+nwa13eR76qci6qsinlc2K/cS%20U+qIXLOfeE5vX2CsrNdHWmro9qiL1hcVJ1dvy+lZxuVI9vlKGCBZtvaRtp55fc1sNv4yZNMelo7n%20GjbQPuOP5+gT9TmuMgpHnIv7Ysdd6dvuFu5gidP/X48JcttLKn6vUmBnik6RQefIhayOKtCp5ErH%20oeMRBq0nP5NxX3S2zsczBUOnIz1e0wAQBYQAgdFhkU/pi+x4hpy4yp1nEQn+slbFM+Qc/mt+/MiB%20/ZEfCOGPVyaH+eM55wEZPY+lgeoZPxgACSovQKQlmQhLmnoGvCMpogaUjwhIeUJGZMCfCNe1TLvn%20GTmQXe4aVChb0kIOfmgZEFcux6cCaQbxqpXoOUC5rd89xF/tfID8qKzlVySteqYMKFO5q74pA+30%20Mjjx7PVt7lFGX/zKj/DEIB5p0bEVB4MEbTMGjvWMRIiyD7mRKYen3sgD/kmB8LQZ9T3CUn+ANHjG%20D3ZssNB+GNy5+qBYnr3N8bEIytieSYf2ArLsACWFewgU4BeoLiQLAyYyKjz9AtA2aZPg7Zv4Ojfl%20RXjKD//Ihuy57q7B46y53XHHDcFREIEOsnylpGgG6miCOpZ3EfMDWajD0Pm8U5kfwkJqPDMTgBD8%206y+WBh0fUnPyMgJA6wUiBvzzIQnCEw7/EAsDPB0WMovBJjqwE4gTga4mSyE7BgyXpRAD8T18/OS7%200UCyIQP54J44NEvgmTyLLKVxM5A52Vk4pYEff7a4CYc9z+xCoyQ4YZs/L0MrOyd0z7PZJ9mJG3+L%20jCYL5SzZyT+yUV/Ir8FbZOnPFidu1B9yQcQ+CJhxWPrX4JDcLuPQ2zDvHd8/RCDfA9at7t4G/+u4%20THO7qjGr0e01vhk/d9yRkNrkutV8323onyTr9ejn74ztGUyTG2qp1oQEVEqAKgq0gK75f+uuZ829%20WU8Begb4leq6xtovKrFfy/pUG/co7ZEs7bPib58zWrtFFlPRgZ5RtcFYlriOZDuSJT8TlnRHfrQ+%20qbRUZ7qOZYxnpjlAeRJiehdTjFh7AmsZHh0LwV2WboTahl3bt+7l+YBc+d+GFKqPip7fUfhALNQ7%20TJZ9vxXhT2G3oWbjGfs0+6EyVMOsQ8+nuodT5LZaALWOxhybRk9D50rne/nsdSwM2rOucpfhmU62%20PPPdpvLMnN7XEywuua+MEUd+9rhJR/7lXp6VdnsdGZcl+clyrgzp9GRJVzfmJ9svxohAcXO/CTcw%20Kz8l/WzHehB1sMSd/Vs5Lc/vP/z98vmbxT91l2WVkWxuUp5ZeMdvIBojBAco+0vAoMZis6N0CBH6%202avW2NpnkbwGnr2BQpCd4mqfz16V9sZ+kI4kqrJVIlvsSnktYZr8tWmdvbbxLOm06ZYriN3SRPry%20Uz4YWp/X5SH7eK7xsQ6ImzYvjnBqWprE9v808gyN2M9+ikZe/QeWzJSrI2Ue/PGCDhc7J2Dl9zsE%200n1rGZU6hAY5vHsbi9tgJBt+Pzy8X8JwPYO27peGWRpu4Fy5cCxlNYBaGhpA/foQr3bpWTu/2+fQ%20/pdnCyd3NFGIPT/LtM+EI27iIk7CLG4Wh19L2tx7Wh3ZssxxreGIJ9xrvPLH8yKz3M3e82f28lPt%20Sxir+1Uc9iw/2V7Pi6xKO5WPrh5P+6x4y+6sDOGzHenUNMvvkJofniPOCMOMj2d3L3WmdgVoG4QB%20GkD3Wthla24F6kAt6FBoBFkwwQu+dD4RmKOwvO/yfHqzaB/fM9AG3uQ8fENQlmhiAvc0qBHwvxCR%20lXsmlRnsxX0KaXBTZwBqtDdL545/HCDCDN/BTdcjXEVubeIZb16+NXLKo3jAO92bqmFk+Fmbd8+t%20YccWfe6s3yP42sRLI+lz+snjgPJEExO4X6Z4Hfj37ROxnC3rPumcL4lhiCLbndz+u0Cbyxi3rr7L%20Lrltg6xtNMq2QCNgs0Dk5RqYNVa0MSCNQQSoqRPPbx7iRyq4Er866Hq6UyHtcK0lVjmX6dJgejZC%20jo97hefMD/d8geK5qdNObgPZ8Pfx8/kpX4uZPIicJBtgij8KQ1lnMOCgTWv9YwRk4cDqSut+RNzJ%207b8LpqjX4DrNrWHWFRKZAe7z4qJAB8TNNTqL79372JFlavru/YuuhudIce1pKACNsGKe5AgH+SLT%202/fP/VAmcsq8eBcEBzzWIpN2gSGW9Q7zfNrVb1z3iAqQDjJiNECI8HrIdSNUO9OdO3W1yGLTAr25%208Ni4k9t/F6Nlr1lMa2759QlhpLkJmvpwhSR6oz1EgNsXTok/mL/PkSF1VLQeOnYmswxfa4I4B9oT%20caOltD9LeASFY7FThEGn5hQ5ZcEzWtuvb+NVmR5859cIUscsLgW/R4ks+XcpW1BGPhhQbg/P/D1c%20BoVRubTkpjW4o4GC+iEtfWjysXEnt/8ujvjlCDvkls7NFGQtBKKj03LNxtfMbOoW08pY5KYzyJ2d%20JzqI70B9iuMjGEjMz0qZKup2X97//fDhlfv137N0Avu0pKmdFDowHRKtT3FlgxtxQ26sQy3hLB52%20d3HP8RIP/kkPWXQs5eHjJ8+LT0vNP5oLa24+NTW/S1iTV2ljD+GQfzqp0j4y+OXqv/NqcUbeg3ha%20vxj88JpMTvu11QPlmcNkd8iSuuJeVwxkHLJu6xZDmdEOrm14s7iT238Xj6q5HWG7oWBkYVoDnQVy%20g6DaqZFrFubONaaglUL7zwWmHRGXbzpYhxV4puNz7QFiEHRERcCNcMRLZ88GbQwZ8cOO6EPR5AQn%20E9M6ITg6fHYDEBM7kJAba2Bt2kdQXl1rBeQ/5SWDRtArOxFrC/LGcRvVFfnMQ9merGi0aK590knD%20oWuz6XmE7K8T5rsmN5NX0kL8PTCgODxvOyju+vKNriNEuvb/KN4hcjmvy3wELbcs6NRXQHYsb8zF%203cLXdW3QdgzyWGPup3EVubWjt9bJIDY6DJ2AK1qaTz+toulQuGeDhgbQNjJwE7QoT4YhEjV6Oi/+%20WhIlu5Ce1uuyf+AEZu7Kg3YaPR0rTBorHR//TD/R0NDeAHE/f/enX99/+er2EEweaYjfNSUjeMqh%20EvBoPavCtSPLzyJTaSBtHgW00ijDWsk+wHz6fQlTXSJ+Ta1lqDfgeTT5RNatrAwsaK3tEoO25/Vi%20tad3kM8VFr/rGcM/Q3Oztv3wf+V+jc8P/DBNzlGLJr/WX4jLzefBIFPKaiGbM+XcxZ58l+PjR2Y/%20578iQ4l8ffhfC0/7l2znZbyK3I52M2BfaQfCShszgV/jbhUKqr/ISA6XkTUY7glPp4JA2PVjtEDD%20gJh86pnigYDooBhkYYRsiQFgRyFDpr++ff/3KzNcIRp8stZGGO511s3Ts3R9HdBIhfyjtSl9yA15%208ANpjEZ73ETKyKFGjOyEbUFaKlem0BAuhkORxOMjYOoAkCY/oIK7ck06q3oinOXDSczCisyYkkLs%20fBeONVKB6Trwr0eo012ANuz3TG6SlA7814f/WTryYm/khD2EBY5KhTLE/9f3/xfGOvgeHp7481Mt%20oq5yrtY5/PjxZ88DfSB6SuCoHLzvObmtZypqG1yP4gA31dxAm6gfhbDM6R5NZg2Rz9elg0r0EbnR%208SAADCT1+t0vviHhWoVpHFzRZriyPgb55YJyeysgJ9ZCrmguIdtXvy5pWxrsikIgEAY/egIgN+Xl%20uZEegHhIXwZ3KnYhzyIvso20MED+4nM4Mc1fBoQSvjyUa2iJ0nKlZYZhfXM7ZeaZvEDWgufZykF5%20AqT1+sUnJ20GDsA9eXcNL4FP57A2Kg1upvGtwcHv35fvhQHInzbma32mUTvZ2v3ymhj3Rn5uzA1N%20Gfue2xI2283cK0zHj6dj9399+rV0xrS+afJCdosmJrlyHBjygl+MyQ+poTQQF/eevuIkfxjz62Xj%20nyuqcqzinrlf5KxyEe/ofvFnYQlH3uhX7s8MV/dX8oP8tKcPDz9b2BcRxsJ35SUO3LwOyVf5waA0%202PE5Kfota9fgqI0dkFsveLVrNTcvLEtcV01p1PFi6rONkwZNB5Yajg/PhNlRWC3oaGgxaCTIwHSW%20RgLozEDh6Byk//5TvIwP2QHC+ZTMpli4QbzSIjFBSMjxl5MAnRxAHm+MxF5/trRtGg5Ci6tAPn5i%20juk4ecMQv8qDSoao9J0yjUgC5AO5MShQZhCtr8FYGEhR/rlCqJQFeUEbYw2QwQEfkiuHARAUecBA%20gtQVspIWcgI1KsoRudE6fTApxElD7KFIlv43sDi69gbS4htfGXSEFm151XF8FPPjgk781xc+y141%20WQDp+fUjHzhdu41AXEK+76FqbufzTf22A9QxajqeX7TShx+LTQPquWieaHD4PVsGbRvjnVLqnj49%20k+OF3PDMz6fxk2v8XFomCUZwvqjJyCosiVhH9k5mhqt3fmNidRrsvHOWK889A6FAFnxOnDg8HmNo%20V2k3/v+KDmokAJH6O2nWObf+wrgG09rbH/bISlpBkr84USInV/wR7sVrm8a9fVjCQhqQiPLDs9zC%20/OXkBlnHod/YvVz7CWLSVDXbkzc0RIgGAzlCvIyCuFEfGNfY0MJM/ucPrzw/OR7JhTs717InDrRR%205FL+sVd6LnOpVxmf+ppGycYKed97O2UftKuZphnokSgdig6ARsSVTsSV9S1dccNf1URrmq5FjNaz%20OqANEt8I0Rm/LmQmqHODdu1Nd2g1udNHXAHi29tYgNz4bL+mvWdwCbm5BlbKFcIGWd41rN0sbpFb%20abJHULjDNmb9bA+N5pYbXb13cjNi02Kx0Gt4rtHYlIcOg8ZDZ0CjgIRem4ZEZ9KaEAUs0PnRPjyM%20+Seck1KZ0ragg2KIAyKVdtiCFCRHC+yRA5kwPRDeiSa5Q0YerqRJZ2/hmptrdtaITAuEnKQVZVC2%20OW5IhWfilPZIHBAv6eEGUbkqb5qrX81QVsiU4b8byo01gjwNptzwD1Q+qotlCtyAaT9xQIrUSU+j%20OgPSW/8y/Vp2oW1jWsdyUijrWVzpdLrGFDHcRUrW1bwc/A4yNLNHHBl0SuKC5Fo5mSqJ1DKZeTql%20k0JekjWD+LAnL8KK3AhnGlJgWz60Ma1rMQAF+uXYgvLXl4BnQFl5HtpyNXl75ej+G7JXnVVZe6iD%20RDszXOGA2EAlNzybQWvDDJEibROnsSI2BSfxIZ4gund+5Tkb+Yf8eFZY/tNZXauyK4ZCwR9Ai0Br%20IQx2xI/W56RgIxIdHvgU0kgVdwhO4fGHPekBpcOzp+W2IZuIEY1M9oApLR19kdHSd/+WPsdARH74%20gbDRrlzrKTKokkU8TFchOzQ61vHwT3xuLA40VIAccRPrjoD8gSq51Y/J46Rtfnyn1q6UC7/ETtwA%203xiVD/aEU/kFIk7KG39oQ6Np6Qz4pLVrHA8Py2eqQZW8oqYTrk4mf8dGjbTifK9n2bUak08RjTBw%20dw3PiKuiJ4HJAIGiRUE0pbzl06dnJo/fJ03LialoNyGzZKlwYrAwX1kXpu1b+WdyI5X1M3FVGdHc%20iPPMtFdQOwUeo+drm3+5kcfIX5QtBqwJuKJnT314ea3s12nmctslt46sLTZrbj41tcbXR+46fc3N%20YYWBTzoxhoJEc3EysHvsiAcyRGsIY9OsVYeK1OhscodEFlhYOiwaCJ2NKbL8cRV4ZrRHi8Je8nPf%20alLEpfDyR4dH5h6Ik+k0rpF2TZ/v7ut4BZA917YcyQu7vjIgx6X75bcDDDm8r59Z2baAPAkLXPMq%208TPN7mm6NU0RJXEEgYrscKOBX0NugPrawNJpEen0y38G6kyKIWtXWYMTafRSEsFkolENhjYW97nj%20OuEU0lvcC7H6PR0dsij+fnlFGw67jFYbzHj/x2+NbOG+rxkFaNPS3ORfeaqts8aT87aG+U7lIqzz%20n2B13A44GZ5OIWrf5Xf0/R5hRW6+Lvb2zWo0FRZtIYG1nBlAPuz6MfXMgnKHEeFxbbNBJ5TGRecT%200ZBxyBDti1HEjzaYX2lvGCpN5Odupl2h6TG1wn9dj4n84R8/ru1ZeODx+N0WTBV988Hiwg9hkRMZ%200LxEIDy71mpEjTzacRV8g8Ggc224449zaqy3kWdMkG9MpTPIU51OZrdYdwMiJ674b8kNuckr2iFl%20ih8McmOWqbjJBBm0GlUXnTYj8OtHrk0e4FoSBb5WxDob08ulg8auOBqkryNZPcpPuAq189JhfWpl%20cfg02K55Qd3LhfWoxX5bNq5p4W7p0W65hwR++iM0t5bcJJMMMkjGD7/95OEBdi5bkfEItKs2L3rO%20V+UhtLa18iF42aXNQL8msm2BrDEoFKR2ksNdvq4b2Ghu7Fa1vyZUsRZ2ltz66Ge8RdsJ1bkhNr+3%20joi6ixb1+lM9ykCHxJ2OSqVAQgLk4QeLeyOLAcmkJdLBW2TJ2VTogbQlO8QEwQFIyMnF5HdyhlDs%20yhQBEidvpM0GjhqT0qMB4V/hiZcw+K/rc2toaku8uhI+BpotGF5UVsQreSBJT9c1RCPxS0mnNGSW%20PvRzgYH2GriW3IjN13ms06AFtVND4Npb8hOhihwmrwjHyaWsO+HPSYDnMgNwbcWeZe8klDquT7lK%20eHcvpIL9/77g3GVM/QIhQ5aNq9+7jOb6yoiytGHIYokTfxanVAUvg6WcA5u1yyLTcoWk7SoiXdL0%20/0KJ39zkrvwGSfWhNEJDk4zlmsJ1tXshlesIK3Jj2sM7hevfprQRDq3KtBPNgZXB/TnxLNbFJchW%20GkkuAoiDDkdHh9TQuBgF6ZRaCwB0RnV6kRB++Qv7Nm2ew46w+dr6FILAsqvCm+ZVyC1rf5Av62fK%20g5+hc/KIZ6VHXmJDAkToIMmwI075d5Kz/NCAqyRxhwz4yWn4NLYZNNRY6Cy4uVZj8RG34iR8pF/J%20Ta46e6QrqLJsweCyXtsN322Yq8nNBj4/jmNl7ms+pUPldHDzTRKMkQP5FpyQjLQA7opHYfSc3bMB%20ik3hZPDv8Zv54Q9rLzZwKC3g5V/8Ui8K4yRrz0EoEbufDyt+5Sc0L0MmgnJPPqkDhWkNAytXaaAj%20ssIf8uNP5QD2yO3r509ukNHJ2PLsZNponfmQ+CVoNDcKKsisgiMcNu0xbS4zKdMUnvG7Z/DXs58x%20FADk5o3CGih2aECQqv9yOgv31iDkn45Hp8QvsmHkDrlx9WMXn6NzK1wrI+HpyNijsagysh8MdjQQ%20Ru7WjTU30iAupqjYeSczgz2yoUHqSp50ZWqo4yiEQ16X28qBsPhhGilDOTjJJzmVJ/wvfkq5RRq1%203Ny/dSSuvJZFuhjZYRRe4ZAbuSqsI5o7WL5e0hld1dE5cuRruwcj8KXkFukotXmgUQQirDSrfZxP%20R4CkSAPNjY2eTG4jOKGYhrdHIE6Ai3a0lpD0OCRLnR7B88+U1K4tsjboJJ20zj3ZBMnYao2S+b0N%20xNdgRW40WkaL5SClNTxGBDQ5RuSZoyC3BmQ1mnKB9uhC+0znBm0co+mkgOblVyOmI7RpAo7OjOIY%20TQkzRn6QmxE1g8beO2YC+mVXNcARRmWuclvvppYdUCNf8r1Zn22e8fvjDz+7AZAiZEm7e7n6/t3T%20tLEM78hlqgeiw15OXsf46sTBmtuPf7zskkgPK82sA/oNJCF/xKsrWhKbeTPkBlyrSmUyQl63hDyP%20IBllaMO+Blra91L3pf2wBofMrLcz8Fb062chN3kmchgZojsCDfKxATmxGdFmIKaXW2JpSUGd0TWb%20FIdIb43kbp2XBqBp4h56RMQZJJEbU88Mn0KW9bQR+uRmWjQbM+XMnKYBNAYaSg/Yt0RG2Y3IUBiR%20/0JupeGta2WN0DZzqVdAgpm40FYZPPNBcWmIPugWrTRMaMC0WdLwa3tvhnDSYN2tuPO82KVnDJ0f%207Ql70kADoZxx45mrtON8L7dsTzjJqziyIX3cIVB2S3/81TQ3S1/h5UdmFfahrCFy3+QBQ3hk8rbW%200Y6YcbC0kcO06cSzaZbmH2JUHr1cSv6yXy8rmSIb9e/XpgyUjsfTxBXlFrMvwgu0GU/b7Mizox1I%20E1aaGztYz375YdXA9sA05bFB59TUNMN3N+3akpumicLSGc1OI4KmjBW5+8U9hZ93TffQkw9y86mt%20VQKL/hnIcaQ59cgXQqQ8MJCc/PCsvLWgcbdEtedfwE9PxpbcKqzcUkPjSBF+2nIR9s9T1vrYpvP4%200JRKHfZxEYdWn7/59Pf/PDdyK1OyI+DPj4IMylegHqUVra5WrsvywQ6IH/+YfVg+ij+lcSTbEXaV%20p9TWaC25BwvNmtsetsGvnRPPYk1gIQfkhmbVkgAEgGYDWMOSe566QW7radc2b9j4kREjJn5ybg/E%202xKINDftagbqlWMko3T5P5oWAkYvztCRN2lho4aEHzYnIu8Ruze+NM1Y6Vap0SBjHjmBynNNOuYn%20hQMcJ9LHOdudOkjN106t/fSOHWV8S3Lzjr2sI82D3EKMs0Arev3wyTcVZqZ/wjVfBfFBd3Jaeh7z%20ed/DzMyQQZRNULS/Fhtyo7H1DvGuxC0N+XEbXk2xJQ4AsWFaN4gQrYatbshNxEgHFmG8fMXPB8aU%20cQ/SvPjc0R6QAQLJBUzD83NtnbCuTZmMYwI7XhPLfriuCKpBW0buvyGcFnyVgjy1mnGf3LZgA4pp%205shfdOLjTvC05Bby+O5dWT9ancdqsFeGbOLMgrbALjbrbkfLFRlXkZuR763J7bg2z2GsPNWU4KpR%20O0vkFnNgzrhlTYUK9Lmvddw2sXqC+HHRW39CLrK4dNykOejrI/5CfSIJxQO5oa7XItpWC9oR5IYL%20mt4+0MTWMr559sLP2Ikg1whiGo3SbBgwvd5HfDUFHJGVykOIcD3/yc7Kk47WErDSPCIdRlSWN/DX%20OwA+iycjN8loV0iNNSPWp/JxixY+bR3krW64jOslYG3n9R8+LWXd7dh/xW3IbT69p8b+slfIzVIa%205yV7XLSQm7KoqUQGhc8ZuIfXdQeEMygQIVfID/MY9xi0hfyM4cAjV0ildeO4ApqHn9uzzih7nR3j%20gKyvzTXptM9sJnB0wvOe7LOB8LlCIMTJPfGwHoIcTE0p+DZu/GbZ3E5xvXvjYWXfhsXEsY7IO/Eo%207Z6Ru+JROKWX48/3SkP+MKqLfJ5NyN2EqSezAPwG1p0I95m13afV3ALs9Lkp2tt6IKzYJTfrQ7x5%20gh+9gTICgy0aPobZyCy+32lpi17pHYO2eAQGUcittrOKSm5fP3sHgNjwLBAItc87XPOr5DOJ3wKh%205awbCJVDkbVTLqD1NRqNFs6JA3Lj9aHQsvYLHE2INGJaurfmFvGg6cW6VgByozxp3KMpiqZ4LZhS%209yqrhbTFP4lnp1OQlyxbr8xGIBydG7gWXzS5I9JhusBZNv8FNCujWtpxB7nhfoRNOic6/2Wokq7I%20q5Ou2mAPqvOfXtigc0Ai+e0P3giZxdXkNrGhcAu0a66zmOkDakcx2JJOTWu95mYVyOLc7Gj5FLul%20gM7V7u7R6MjGqKOiSUFu7UI7nVUbDrMd5WjNTchkxU/fiRRGGJEbBHKG3LZloAqu15iaBmq6tSHs%20ITY/zLeVpd4hbNuIpsWt1t8CX7yLy4hLwzxCmw7xQylH6ZzGLnn1y8nJr9y3flxjM/Pr649///q7%20Edyn+JRVD6y1vbJpqSsQAz893EZz28/jNaDuZrkkg4GB/t3vA2tpOd1BO+JrOiDnotlQsIxaA+7t%20PPQQ5JYr+HGAJobmlUHmqaA9cmNBf51dEGfFfJ2q2BxhltyyLDPkxqZGeyAXoF3OfGsLTdSvS7qW%20owFh5zXBEan2QHsgHUgNWTn3BNpGy9oHQLs/Ltev3iDH5FZj6HWOX5+/9brfYHKwmsVKc+vAyW/g%20zm4wU0ydcUSDE1xyDxd5YJeUzsnyQT0TeVyKt9fcjtM8Azb0+AKN42TdUMe9ul8knIhvRW6MhhDW%20cko8R9CJjLUYIQ7p3bZwKuriuUBaNKw97afnxlocHb2Nbw9HR0EEJ8yiKUI4rdbYordgD5CNtb4j%20KA8iuYptPeSyGA0IPcTa4AtPK2vQbcPTJ6A/2PQg2sG4LTA7YNrKqAv85DnLH2xAoJGlttamI+3H%20Cc7IZ6QN3QJdAk1wciv3LZCNKSaamGsiZpcJLgNyQ2tjjY+NhVlcQ27U0aOuuVkdkhfOiqK5nuEG%20yg2Sb9d1dWwI+5nYGs3tb38FZvkoov9rSC09Z7UxThnPZ+AsWqKC2EhtRFJoGcv0s8Hx7ucas+RG%20miKOGXIDVcZaduSVc0+BcZmKGJeyaesqgem45JkndqUdu7vEobXP3qh6Bv51kvIbEkBtKX+0gTRo%20yFzdPMThUzdGGBAcGu5id2ND3Az2a/tYtsEwuG/dzRihOVmbxs8hcLf7VL7ZZoTS+ufwLkdnOFPH%20O6at+8hAbj37GYPcaFa6b933TS2DPfPTH/GVaWlwPT89Q5mJ3PLyg75WBM/0uWZtVzcU7I/RhhEE%20I5AYo/L6xfmIpNXcLl04nEGeVgFNS/c6KtPPiipbJbc5efenpTUOSIY0+RChk1s3/moHWfTOu6Ep%20zWhuaFXE1xJ/DxAbZcXxk3lyq6D8SU8ESbsA4xLcL1tITAMihrYX62mGRNJKB3xgd7W4qdFrikqH%20IOwtjychE0AG7tpdT9xzmtkd8mX3M09bITbW11S3Cge5fXz31g8Pcz+LW6y5SeZczjOgHXi9Wfgo%20pS0gaoH7I01YQNtjjTIrTyDqfH69daW5QU6cz2pPjWsnYpmuGigM7BGAEZXpiI4R+Ih2Q0O8kAUj%20jJ5JB0PH9jRxK8afrSMyXYOosz0GcnO7EpeOapAn+cUwQuEH/+6ncc+GeCkP0vS0TV7FuTZWXiU9%20/CN/lhGDHYTq+U/22UR6Fs7SUhlgPEybL7uyo4ps+JWM+A8Z1+WXjfyQH0gx/EfdX4Zo4Byvybvy%20I5CWALn1BlA+eolmMJr2BXI43bfXNZy8jJxYm9LaUR6wRG6gTRtyQ1NbfBeSY22N6RqkLMT6Unx9%20IxPCOrUtLiO3iFHkBnindYtRytWeMtEA4EhEDnJe9kl7nRYHmlmvpK2NpJhB0tzMWIQs8uapgb/q%20U4irZd7c8BiFH1NzC22jxo8syNZuNAhac+utaZ2flh5rUQJpglbTHMHXscoivYDMM++0Mg1G+8s7%20oSNQfmFi/YzOdAaUc6ztRR3kur8EDJSQ5xFG5KaWIHcInPabSWOF3PGaTjgCbYx02PF0zcO0iQz1%20B3Y6w32tua2JyuzK+iCy+qt9Rpoe/1sLy8Fh09wIozytc7rFLTQ3ydm+/zxONQCp/fAsfqOjP0Vc%20kxsa626cqU78M2N2pZyuwXrNzRL48f/ZO1cwO24mTC9caBr4w4WhgYGBhqaGgYGhhoaGpoGGAwea%20DhxoaGoY6K23Sl93SS315Vxmxs755tF0t66lklQqldR9Xr3qvn7VQy782sIt24yAS3ZrGPxHYK3f%20w5Zwc3U7Dbwjwi2E8H6jvc7kzcvQb9a58/MY2kXuCfB92N9eTCQ6EhI0nircokzSs3zfwki4jQQU%20xvlRrfIScQ+kmbngsnLRuHLe0loYuL/dPUzCDhC2pq0QjoAjhdu+bOJAc0MbkqDZGk9HhVtFu+WN%20cMPPhVQj3CYMeIY9jbTzBog9NXGzcMOG3D/Dh1/4Y+OELvIGp/exQBJutux8F5sJew3oTync2KXT%20GStAR8VIu1+4zbRtCjerCzYQ4Yhwg0aE8F7hBhCIEmakRZvbI9wAmthIe700ZuF2fsfjLRE68vrC%20a0W4DUCe+rEVgLZECmlN2cYnm9EIEl4SUr70tH6nvFn+A8Ipdz7GEXTkwZ37nyChycBHsOk9Vj8X%20l+xhIxwRbpM9s4ByqYd2dBHQQPYs1a2F88ycluFK17YjT/E6WQBlZGsn2DVZiye+sVo8B5XmxqCG%20LO2IASd6ksh1BbDHCFT6msKNAZyXejCBZc3ap3tYLrQ0g6FwK/X0tw0q4bZP2APoCeG0X7hxrk3C%20jLQY/fcKN33bbS/aTn4EbH6orCx0PL/Cu3w/Au3mE8jDdh2PCjfA0pQBwgBE8LjwKYIKyB9bUwgq%20wuZw3SmNBjDPyk/HG4ihcA1K/FhVyN/R8IT6E1/Gc5ak+Su80Mgvlk3o8PSIcHNhXu6Bfy/NBCiC%20tRXEsw1OKeq00EZ6AC96IH4W9iDzp1ufItyUZyVgzT9oSJR08siol6UHUQm3MzW3rSUDwgKbD0s2%20IOHWOwQrjATEtubWCrd+Pj0wMaC9HdXcxEuEB3nsFW7Ok2sLN3htk4tvRpR6rWlu7SzeArsu5g99%20iXcNR4WbNA9pahJQCCPXUBAa9LXS3/ydzqJRIKxmhIaCjwapwqEJrURLLdlHs4DAP2suLTB7sLLA%20nkc5/nntItwkODy/QudM2Xy3EG4lbg+tcHPNzYQbdYcfEsQoBPhpA0UQXxF8nlfhRa6zwOqP/Fu7%208VIQZopiWQotmBZAtTIs1yPYFG4Yu9nV4oyJdktVUO54l9DaPn9YX15lgUFpnPDPWmaLU4UbdamE%2028B2N0IsM/cLN7ebFeGGaQDsFm5Wzpr22kKD/RTktK1w0w47X0ulY4ORkOv+Wv1gYGbtbq/mNhoK%20797boOvUH163gxkQF4GIEOiBgY1w0sSMEFTdSdNqLhkoAwxk8oBPLtymT4xHHgiZvp0qMNLceilc%20IPld/OcZGiWc2KGkLAmgnkaGYGvz7gk3xpcf5Sh2PKWpdo87QHODf5oU6mXpWsp+2C7Nja+CINzy%20V0GQ3AxIV81x1glpsOn5oKPTkn8vTI6BrHsax38x3oRvjpMds1DPH+b3/OUYfA8maPXM9n0O33Is%20M9FyemE9x1I0zpDFmTXsbgjUNl7Pueb2OOZB69Bo6EC9sC3HYND9vQ0GrgLnILXhI61pvUMW2ABH%20K6Av6bcUPFURGK3mtqadrMFptbSP3mfnPKw2/ox27pqG3ate9DEElGt6HWgXlSUoYHASnyt5jYQi%200Of8ESK+LL37v0m4BaCL8OD5koYs3GgPIOHaQho7Tu2fhRs0s7GgiZw6IVwlYJyO4p/R004x4yAs%20W1rIm7rSBkCambRCF26F5/Fc561DvO1vuYz6RC3cUiSRBROi8BAo4RnxwnZSpLPFO1d729LcdMwC%200Nh8RWFtxy1sbktsLkstz1NtbgCBk2ndAtqndlllV9yruZFOQmUP1MlPwdT+lsMsdMJPZ5LaDrkX%20vJNKe+Yvz1AGEwt54vi6se4pj3D6IAPb/WywVI44diUO4R7PJlCPq7N9JS2OpSt9A3/S4cdyjThR%203nyvtNj3lAd+fmbN0vIdPwazx7Vwd6k8Jk+PZ2VyxebG8RzClT/x0DZ9B7XkL3/iINx4hi76C3EV%20rrh6Jlx0cC8/hFbULerCVel5Jpyl/KePM59yvtCGIKcO4g/nDhF6bV2II3unHPUnHuG0NTyLCSLO%20jUrwAYSbjk3pd4DXcJbNDWIlhc+1uYEt4cbyjZkWcGUwaHD1MBIQm8LtDJsbOLosBWwM+Pk2T2da%20Z5lBt0CaI7ulLtxObKc8a8/C7Xzoq710Xjp4IGjM5bjmdiZyu2ZQGnxhsN2ZRkNfRgNlAI7AgAeM%20A11pN+0+rnGZ8aKB66f82VBofqdAk4kLgLI8zW2XNTeEiZdZlI0WmtRw5IujnrK1cQ9UF9HGe8Bg%201sZrUNd50gswvnoanedpSonyQlND2KkshKQvj4vgQihmxPvL/+46/A3OFm5IZvAUwg3DuexLNHII%20tzEOC7eikcLsc4Tb0Q0FlqUINzQ+XAjHfWWygzm/ZqbuO4Y6+Sm4inArPB+BctQv7suXR87BSLhl%20IEwQXCyrejYlgUHdWy6SZi0dYFma4cvSlR9hQQggDDKycEMIr5VJ26ndfVlqQhDBtGYX3AOELgIp%20g/G1VX8hTx5sKLDUlxlAsuVUnCfcrONdSnMj5ZZw004kIP7W0u/kZanVhWWDcHRZigA+ItxCUEcZ%20KmtduAWf+Q/Ppc3uQQzI/fEz8gx9Sc1tDS7cCm9CczuNdmFLuJE7/GG5hc0JDUSaRYuRcCMdg3uU%20DrTCjY+bjjbHvAxzlYCz5yzc0MAQVK2dS5iEm6WDbuKx24uAOwfkyRI8gz68V7hpZxS4Jlc0SbAq%203Dp8b3FIuLWD4qk1NyDbFCVtCrfB0m6XcKs0t2PC7eg5NyBhpl27Wbit8HTYwOM0PiDL/VFca1m6%20BspRW4Tmdl4fy5NWizZn2kATZK9U14DKfWB+wl61BvpYBj98zCtYW6Dvql9LuGGk9+Wh0TPSxCrN%20rUxwfgwlTVinIgsksCbcnGOp3zJ5iAKEW053dc2N2YfPIPExQjFIQuySmhvYI9wk0Chp9f1NY+Bz%20CTcEG8tLdkD3YizcLovlgNyPPBCeQ7jtPwoyxppwa4GhG61pJABCSCwnGOxX8Bmj+AhZc8NIzo/R%20IOCiZw9QaKGPuIHfhJuEFEs5Uo5shD3h5jY6PDp1OIJWkHF2sBV4I0yvZRkN8DvnxfM52C3caKz8%20VRCY4jsgpeMhEGCYVGg6YXZu6ykCUM6ZWhzp/CjI1AQCz/LVl3d5af7f+o2FcvW4ljfPIdwifY6x%20Kdys41EvaPR8rLGmTmzXXAc51cPvDezsgTZe65SmFW4jwZyhGnElD117TvR5J+f5ADy2pQ2jNvy1%20fJplFTiW6z4g3I4sS0eh8s+T1hZcCJT7Xr4+UcDXDrKW200rY3lJv9UnW9BPPvwZdckCbaQxZeGm%20PlDH7VG5DypfOaA99jYUenC5UoQYk0KluZXNjVOxIdzWK0zhezU3mLkWDo5qblvLUu1mtTiuue1r%20qAwJt714Ks3NJ5lyfxR5wD6l5paF27l97IjmFsJrnN9e4dZDa3PT6mAWpyNEOBsCHKplwkFL0g4k%20/Qe62vbJ7Y7QlpaEP9gqdQToIB/nk/GCZ2hw+5+VswViSBAyzrjXO7Vrmu8erAu3QcMJMHC3cNsI%20B3uEG0cf6AA04OhLu8KxDYWZNpgr4QbNTyncRNvVlqWujWx3uh5yZ20HD28m4HdazmMcEW5oQ5vC%207UTNrQcPv7BwO4I762NsMuS+Aj2aIHOfzpqbhHK9dFzn2xooDzrYZcbWSL6hWOzLU9oaNreZ9mUf%20O4pDGwogk3tkQ4HDtpcQbhjr/eCq3W8Kt2ppN5e9qbmlQ7x0wlM63qnCjYOYft2xLK0R9cudo4e1%20AbmFVnPLMyuCRSfHxen11p7BrI8G4W+GPNYd+pBws0nJwzv1U6pDmtsGr1Y1t41dyKFwO9A22Nz0%20jTlpO5T79v3d4tyaBDUOXiNIWA4eWfrVnI8naWzBq1A63v5dTDqDM3cttKyl77M5Im2Sc24qk/zU%20D/bisHDLVaTj7RVuVHw13FxXuDWN7WfA7t84E692FMQ63nMJNwmnI8Jt5uo3N+auQZ38FJBW0Kzq%20ndvgp8dX2ncLCEY2rfLBTfKmf9EvuEe40c9m99VpkmOg4g8drWPC8vxKXq3rpUGYO78oy54XaSjX%2078k7HF+Uwc8HZvKvnaWziYF8JdTpkyq3Lad1KkMbCuTB1Wkt+aNJoT0pPsJOeSMAWf6xw8rzzM8N%20V/KG1jnd13D2LDo8vPipTmvOv8FnV19elzxwTJ5cAR/I8MnzgPDfZXOLAihQGYd/pblZxbvCq6Qh%20bE24gSzcRjH9VRMTbvz2pY6FjLAUEJHrpnCzRnsu4SbhxC7SETBbgq0ldAyA/R0ko9XcLgXeUEA4%208roNnx8Hav9Wc1uDtJc1HFmWjt4pFRiYI6yFgay5MS5OWpamc24taGeEhV5en87HGaAMbUna3VFs%209bGjZhz/rQm7sjzNfJv7WAhSNjaPYFNzI1Pe9+Nn1/ILq2xf++fHrTMy8zAT+dX8fXmBVmdLjOne%20hGA3TomHY7e0G24zTI7L60b67YDYRu84SwOTPe8mDOHmedpgrcIU12hVvRhYdDyP28lr4SwO6fgt%20CrfdFdq9Pp17d06rNazFp6GZARHMU91y3J6zcDQ+0nOt6lXo0TOG5M38es7y9F+aggfm9FoOWA7j%209YF9BJR9eFm6gosuSwkv9y3yRNCDhJsm/a0Jt4dauPUp4ZPdrGBEK46Jk4PGR4WbhNaWID5aFwQw%20S2TfTEjt175+FRhxfIldwo3P2SDYMBpn0PGmDYWVTkUee2xu+uqIfuB3DRwD2fq89mhpt8V8aK01%20t2MzETiquenbVyrr6IbCtJzdoHVLo1gDA0Sg7Z8CFxVuJqgOC7dy3wO8HNrcNoQbE47A2DlfuPXB%20REbeMtEgMFxDsroxWR0BGwZgq4/JbrwX7PhCE+M1y5Ej9sAeTrC5zaBwCbc14UVDIuAmwkuHkDAT%20tCzdIxgQbJvC7VSb25ev0yA4Ltyijufa3I4KN9Vp0+bGgCz3R5EH7EsSbvjh9mpuxIk81+P6RLCl%20uZ0o3LLmRn+7uHAzunLt6Fc4xgQ7mtTtqOYm4bbVx47WBbmgV8vy5Hs94bbSqAIdb8+GAg3Zs8nl%20WZSQI8KNl+i3XnEaCYhN4WZ0PrXm1trcjmwoANVpi1YG3anizQeztTNa/HMJt+gpNWgr6EK4eXjp%20u/Q59U+BuC7cmlVID7s0t3Lf4tiyNLSro9jU3JwPQSGCA0HMklRa26nCbauPHa2LbwQZbXwRJgu3%20/rJ0P87T3IodDawJN+IgMLLKCdolwhHhxrIU4bb2uZ+zDvEWWkK4HVOzwbnC7Wqa24q2sQXSYqLg%2046V7vqd1CezR3GrhNsPbsUxSgtpVwq3fYwNbvFoTfsc0t8frCLeETCv3CJFrLUtPqQuQANYRo6cX%20bqmxd2luFt+XpVlzK3nkZSkhS+E26jrWQJbX1m7WqctS6Kw1t6cTbucuS7c63tqA3AJp4Qu/gTAP%203pyb7veXkGN2Bdce4WZ9cBJu1icmKnYIt4w2Z+q7BtfcBn0QW9caWuF2Sh87V7hdS3M7anMTtKPL%2072uwOmDz6xysCDdjRWk4dkvZnWx/ZXyPcIOlNGQvfKi5NRsKSpUFBlpgVmF7OHVDwQdFqRda5/Nq%20but1FHQUZKi5lbbUWaRTwKBQG9L2GfSNqTN6WcfKGMVuhVsvZgi3rwubW25HQba21t7bg/evgfAC%20LjBGwm1LczPaAPRebVmakIWbmyas3JemudF/oPG3319/f/3bq0UfA8vWH6MSbr1Oj4oYNpZP1VEQ%20CqZDs07mnnh0JO7d2ToatZJ7OhRHB6ZwC/M01sEUhyvnnbj3L5AQr3HZn/gwIz/rXvkjlLg6bfiX%208mF+jjelFc0WD0HrzybUOXvl4Sak4zrnpXTtPUdnJr8SN+gtn1+254kuc6KVK5ouHcjTTPVKZXee%20VSdmTffr0ITLZULXlP+Oe2/DUq4fA7KrgDD+++08WUVP2u6KWzEoY/ey1OjMwohJdaG5Edf+epob%20oL4CAmENs3BbxttatmfN7cmEW+EN97h89m0PauE25s3xukReviy1KzIFhSr3L3B0Uu5qbm0WLpxM%208OiDijfcMCN6C4dwY+Y91gERRggmBgRHjXrHjbJGH8KtlFEGq4SbuxTOcyvcpLlVwg0ayu396/mV%20vtBwooxZQ7OY5d6Xpe7Fc11z19yU1lwrlL8U4Ye/6p+RNcL2XjlNwq34QYHC8z3wutgV/rhws6tr%20biXvCJvTZnpVvr5RNy87Iw7xM+a6BA3r9yDSQ0/WlpmIdf/pU+xy1yWtoxFudVI9HcvyhhueHvTQ%204710kKIaeODW/2dcnxe9EtCo59/X2IfjGwo33HDDDT8AbsLthgqzXePUGXpO70ubpAWRdzgtl7Q8%20CX/3mcq/4YbzcBNuN0xgCx7hEur/t+lFZTYP8MfuAbBbxfO8TMgiCTMG9lmWErLTKg+M/th8AD/R%209uav38tGUfwmpr9P++WLHze54YZzcBNuN0zggC7fy9MbCAiZP9/95ULu3+8P/pl5BBy7ov5LZCas%20dATF49/H0RuE2us3b32DAfguKy/rfwmB50bjArb92UTws5D2jIAFf/z2m19vuOFU3ITbDa5pgfix%20WxNYduV4AgKGYyASYAgsBJ6OBCEMCW/B7iZ5IPBI47uWJtwQnHlnUB9kQGujLAQcghQN7ybcbjgX%20N+F2ww03/JS4Cbf/PLK17IYbfh68EOHWDrAjA25P3FMG8NE0p5SxF+fmPUg/7Vp2oF3OtNt5ww0/%20Ep5WuK0OFFl+VnDuQBukj3L3CJAUs8prT1qwN94Sp6dc4pJ53XDDS8VVhFv7qokEQSu+uuIsC42O%20MKpewfDwJs+prATl0wvLTyV8QX8He+L0yzOIHoPC2qsw8g8YLywvD6vybGKXOBXvbrjhJ8dVhNty%20ACWfNAgrjPy7qEvoDdjZT3drsXphwnpYhM5x6tj5Sfd1jKnefo2wJkYR2IP0htlnGYbfKOUs7Hrp%20InyXEL/hhheIk4Ub2/X5JWcNgfbF58C36osipOWZjx7ywrXAOSpAmPLjXBT3HClwAWCOb8MRh7L4%20eoCAv78UXM5MAf+xlRJXfpQfv7b0wWkQeCaO6AAcdVDcu/L9Kwa86pnT//3ub6eB/PU9Lz+c+vHO%20D6j6i8AFb/74y/PkuIREjNNIevvzF68NfF2E/Pikj3jIcQrlR3rA0Q0/T3bPF0Xmw7VxvCO3S9AO%20X/jiCbThR7k6lJvbhDDKIf704QQJ5LNAndUiwdMAtMz++R5IM18i4rXxlyA84rSCe5myL9xpnwUd%20A7rquCWvJi5x4mquk09NwRzXr4U+5ZHvaizrwvOIn8p3StPWIaHnQ75zvcp1UBbo5lHuTsVZmpsG%20TiaCATh9qK9UhlPnbadDgCAYNGBBCKAinEpaPyNlA4sBl7+cQNnkKRqAC0DDPJBD+CDwiKv0DGQG%20KmXn8r2scjZL4Jn8iKf01EcCQAIPUBbCmDQ6hU88BBl+HIgF1I8yECZZkHh64x1CTx/idLqt/Pfv%20Xvu9/HTiX8KVEBfEH+IzVAL3CLsQkpEnn3CiPs7TIshjYghBmWnSt/UQhDqUezE0nX2aVJI/bZLb%20CFBX6NX5O0FvNUCnJhJ4zad0oD9PWuoj1FU9kzzf/fXReZUnTT9/Z23P9+LyBEWbwvNMn8e19LzF%20kfOgfPoEZ/sEL4+0Vt/cj+lDtJv6qUCfoY2q8WFxqJf6icDnxKgX5cWh6ailny209s99hF9qI733%2069x3vB/E5Bawfmd+PqkajfoZRhBj1xQE+CnayiQM/vhlfuOEukITLufx+HX+xJfGzzl48g2F80k+%20P4eLIw3Gnws9Xl+P/1n4CAjv+UBvlM1/BnjAnpz/88FfJsP5Q4w2IMu3BLMQYhACBnWezPztC/Ob%20aLG8I+48kQj5OcozjZtvyJXJmElKoBwEVQiievAzUeVDy/gTTzQC8kUoICTjg6ORBwIU+vnh5ayx%20U1cmXoSO6gIPopxUvwKfQKv6weVYQXh54WmIH1+GZmgReKbMrMi4ILZ7+IBw05sp0Ez5Sq+8XUBa%203XP9zsGVhdvMkkD7vEQvxnaq50afwv10X76GY4pGZbX+l6dpiVPLULrzly7CkXwuUeaxPJaxx+kP%205HwBAfKSsVu4BctqxvnTGoM0Q/n/U9GUPCxv1NFr354NZYQ57v40MyxNonWYwxQnx4j7pc8Sff+c%20fpQSzGFjMbGWHsSSfxdU10Ub5vR1XnvaaxxjJ12g2696dNl1M+4GPH0v7wY7adoW8VvhNY7FbrFC%20TVPvXrxR2vAf5tzFbuGWVXowqZ5JAEx3CivrZj1zzfcAFTRg6muxlci2k9PTyXvpdc0dYXqBu1w9%20nd8t003pDdxTDiq+P3/5GmndsZGB66cnDFsBULkT/ZaP/Y/7lfSuiqcyxBueceIByGG6TvdeXo6z%20pHs1/bcIIw4+8s9gqUE4S4x99pFRnNq/eoIfLVq/XpwBprxX02zXpY2xpLmOMcrR23tCimX+vTTy%20y2F1HgY9t9eEKm8Pn30Wdzl9uVec7sRTldcJz1DcJt86D2Ejrw52CTfW4qyFBTo1a2wGs+/48cWH%20YlwNv9jF83W5+bkB0p5lX1BYvrp7fPj+5hM/zhrxsVtwXUuvMC/bhIrCPvz50a4zHYqX/bj20mNU%20DcN+/J4Bz+wqcj9Kz1Vx2zi65vgYnPNzXPvp/Fo2KhS/jYN/N51dc92U3uuY4uCPDST7iQ+evpQv%20EJc0bDgQvh8I6eBtRiVkm+d8Bbprw3oCW1cJ7FHateueOL2rQwN3Zxpdwd64qrdPfqWGe9M6fSfS%20GOUF9qbRlTLn1Aae2zgF2uDKmz97sEu4ycCZQWffCxd+5raA5vbGBAM7U9Vvjhbm7wW7Wn+++eCu%20Vy5G0paBwuPj18WMhGE3dtE+rmopdDIEAuXuhQuPyfh9HKN6rIE6CouZ30CeOU6P/0x4TEYYgeHn%20EaDt6ZtwgCvCknbD6K7JM1/hEVfvSyZkJZAnYWxhoUXGc6SNIyz/3P35nd+4JYx+yySkyaUthyvx%20PG971iQAbaKhlyaukYaJhGfRyX2eVJQml6/yeIY+HH4K4wpv8Pdr2bl1f+ptzyoPpzDuxZMp/5JW%20abhOce2eetR8jDTVM7wsZdEPmJinMKOxl4Yr5RKfOKTFD8e90tI2+KnfaXXgGw4H+vvJGwquydgA%20oMEhbA0IBQY8aUZxYQQC9P3nh++/f4wjEn++fu/+RwED2P6nLDoT5UvIEcaO2JR3YaCWctBJmhnB%201A82QIhDOvJy5neAxki+lFkJDrsnfVt/8qJM0mnwjPLOoIwQtMeEGzQgmNZ4i794JL7VOC5QMxBk%20rZmDwXItvP/02/eP92/8k0s3vHwgAIF6mR/7sn7LOJzNYNtYEW7rmUAAHRQNi4Hgg20wWAi/+/zO%20BU4tOGb4YDKNjVLR3t7fvfbBS3wG/+jX4xl8k02pCBPSfPikwRMHahmogHzIlzTcS7CAz3c2q1hc%200lMXCSJou3/8xwcJZXj+JU2ryZGf8g4BF2UB0uEnkNIFnpWJYCMN+eIHVDfXJEseAv457l5wluij%208RZzAvWCJvJoZ0QmGurvdS9C95oYTXqXwKd7mzRNc7vhx4CE27kYC7cymKp1cbqnwzAbyhbHQNOA%20j1PvcZgSP5YELhgMPCMQCBN4ZhBhb2PZgNqNpvTpPg4tMshJR5qFADU6ESgZCDJocxpLp6YM8nBt%205OH9NJjJE+eCrghAMN2Tv927UCDPcnaJ/Ob4M1/wkzBDWIon0A2dIThnDU6CFHBF0JAOkE9bN0FC%20zWmweNkmugb/Gq45+AtvWIJMdBVBzTLAD3pauC/pLExtWveHy+Gawo26TsKttM0N10DdNzT2juL6%20wq1AnY71sKN0jhA+f7sAUpyvZcBnh6ZCPCqONgbw1+BkQPODvmhaEm6onn8idGz5Qjn3j5zY/xqC%20MQs3owWhxOB7+BCaI0ILDVAdmiu2BkA84uMvP4G87x4evWyEHflxdQ3JBjv04VQH6Kdu2TbgdJvG%20g5CQQ2hDkwvDIqh4YwFIeJEOR9dAS4NGQJr3bx/Lj+ASf+48xOctBgQlZYCh2Cn0AS/L8vX60Ial%20Xamv8uHkv8Kdfw91+cNyzsBlhVtNIX2UgaZNhevU4IYMTAAoAygFR3HEnr+GTeHGOhf710wkyyxb%20LiKQ0Kge//KBgJ8LAxv0CBEGqdvlbCChBdzZINRgIS4DiIFLXGlt2NvC0Pzl++82oPH77c60P0uD%20QCJvBAPpESoIPIQDz9I+QgBaPEvL8tYFpmkqsmVRF/zQDikPrRB/6GSAIVQlAFxoWjgnv/F/+8mW%20mlYXyiMOQgiBqrxVL8VFm5JWyPXNB6uv0aRn8lB8aL3/arxNQpNlPPm8MV68+xQ/rKKyEM5KQx7U%20mfIUPnLk4Zs2XuY/zkP3N1qm+lr5hBGHcplc2sng0rim5sbkev93/D7EDU8DrexCsQnsnVKeaFka%20r7TQ8fK7bwA/DP8hRMIhwHogHoKEONxr8GdHmAsVqxhC4v7x0YVnbDCYkLp753mh7TD4iANCy4gl%20lX6O/840MBeKRs/7u7gXbVx5nvK1ge5C2pwGPY50/MI2goh477989rQhFCIecaRlgRA4xgujlXpS%20H4DgVT2VnjoABB5p3j+GMCacOgEEi9fBaIUfGeQNPeQJfWh3ezoP6Zy35Gt1osy3X6P+CEpofWc0%20ef0snCt1qdu2LWlPyQWTFmlpkkZ5HeEWdCGc+SV5ro5U7qWhnXb1z4yeX42t8FMQyojfrdB2LSDg%20jqIVbqdSu6m5jYBAYTAzSBgUGtCuDZk/DIQoBgV+3HP1AWVxJSi44h6/RMdDuLXw/BEaNhDJg8HH%20T/pjL5JgpGwxgcGLgBPQLiVUyYPNDS27JLQ0uIFoRWNCcJBeLOZ/pp84EmIunN795XVRHPe3OG/f%20y2ZV8iau0/NPLJtsuev0WJgLU7u+fb8+g5GXnJeMR5CTAAD/9ElEQVRhvCDdfi3Llr0mVL0NvswT%20DbzKWg5xyDcD2yOdEM0eLfQI2qM2oC/clvGOglUAdUG4wd9DqITgNi2UxWBGiPbKChtUL5/W72C9%20F8K6Tk+5rF64wouZthLvYD2PQCapFsgPR2ei6S1LySFy2U/fQeE2ZwwBKpCljQs6Y5pmegYvGhKD%20l5+BQ+NC3BGPJSbLXJ4RDDBebwXUFWPWicrTYdBkJKAQALgpP8uHZ0CZIVqDPhcaj288LfHZUKB8%20dkApmzgSUIA7hDPlIWAQhALp3Gb3GIMRLYtyKRNNjsH+1eKQL+nJDYGBAIh8Y2eX5SkCiaUkHYD6%20+9LbwqXpaTNixkxjBrSjQcIX8QaBNTpcG7nEGw+U7ROROeBpXXsOAYkvdkYGbZ5RWcqyxIef0kI3%20UdqSOrezcyXcSrxLgHag/50k3DpYO7JC/vBJbrbxRb/Br6YheE6e/ZZdgvqsQe0oHtKvnJ7ShrrP%20tE2gb5bbS8F5L405QXbknqmg7RuYqsBk99+JFeG2Xs2WAIQJgwlBwGBzbcBcCJoZaE0MqNzIPsDK%20/VJqh5hyIWbCCK0sL1lpJNLT6GiREq6in3DKRHCQjnwyQ0c7OqTGxbIX4Rb5ZfrpSDq+ovrqs0Yg%206AitCkwdzwCP2Fih00trJW9qi1YKnQg5wsGcskXY4QC0ko64CCn4wXMW3IH5WfXHh6U99YHPigM9%20qnMeEHQ0BPH+DhftCND6ppnbAF8kUGUX5HqOk/2RgcVk8+GXt66By8Z4ioMu30CzvtajkTDK00YY%208fCHloeH2KHm1EBOg2DDbw9dtKNrX9x3yqds2okw5QcNpIEmOQQc/m2Z5/Cm57zepfyWXuzYbp+3%20MPFJbjrg7QLa6ozNv0wq2rXfg03NjcLyVWiFmzBpZWUgwMjeTExDI9WBBhjoLUuFHE9AUOG8HAOa%20SxacgtKirdGIQi8uYCCqztSpBfnRAGwoaJeWBszCDcHugr4skefhbfUsu750Nho3EJqU2/GMZ3++%20DaPsLlh8jpCgIUqIMwEg7NfQ8hTh1uPzuZCoBExgi0O8xo+ZDwGE6rmAnwDNjX6CoNuLVqsgrWs+%20xp8ebTXfYlIQqBtjgv6X29QFnmlSLoRLv2zLFRCQ0sB62hD+9FXVGTDGWr7yrLEHNIFeA/DEBXpT%20JzQ312apT9PfWgWH7+sxFvksE2NsL1aFGzMzQozXj7QMA2SPP8saBjVXnA66wmAYDRNdeFg+ijPF%20/x4dhUbKAsYrZvGJJ0d8/MjX7wu4owx1OsrHbqb8CFdsMdC1IwRvKQOmR2cI0ZPLDXzzs16RU/jx%20X/nwqo2WZX4eL5XN0lNLZUA+0DrVwWiggaFBfjQ2SzTyQrihDUzam8VRvKAxlhFyAG1PtCPgXLv1%20P+IoVlzJK/MDsAyHVx5fZfhVaa8DZmb1GcDggxdHhFGgplMT04c//ud9jTLGsLTOh+DLHHfOk/aF%20NgTSLLyCw/NzIA/aqV8Yr/FXPdHayY92Jk83AaR0GeorOOJlAQVU10xbXGueZFq51jy5TjvHOdc5%20b317zu3NVn7uXyPF6ShWhRvM49PZaBftTNs3IgeBMMwbqbgewxAohHm8xNw1zY00NEwGHVadTR0o%20NgBqxEwXmlEGHWlEo9DvbCFEfUYxgQLQnHTIF7BZoaVpS6Mg4Qx8JjNeIATR3jhfR6doO/EI8Ebn%208/YCoZIFCJobHe6p4VqJ1V0D1PuHPeOqNitCWIN8C952lgbhBu9pa00Wa+iVTTvQXhNtljdtCqC/%20FcTYdiXEiO9X+ltJC9QfeOae9ia8V7dIE0tTz8OchFRohR88ncKAyiFdhvxVnpZ9xzEeNxnQmXkp%20swR0uFLi4zOwNE2dhoFw2yZ4TbrCaDqCayl27c36ikNHI56E1rhicQi46ugGnklLXjAKjZBO1YJO%205trB1NjAUhptdKpWaGbUaQLzjBfHJ9zv413TgO991xRAH2nUGQVodc3JoA4KPzgD6DYSe84Nvwe7%20DfwG6i2bH0C49crb14WPYs5VGwoINx+ghedaxnk/KvG5J54GMAjtcmn+UHsg3AB5q77ql3k1IFC+%20BK2QJyLgfc5ogF/tpAVCWIWZpuVpFmpLaLWQaLSy2jK8D9qYgKaoZ+JnEcK5P2bgDx+gq007I8aH%203+la4ul5L6AdWkNof5s2FMQX8YF8r6S57Sf42Gdu9gED40hzQzD1OlFuPISDz0KpAwoaxL3ORL50%20nhHaTg4QPJRNJ2JjAHAIFn+Be+gVPdy39IcgnvlOXOqBwPQvLaSBvo45D9GzB5QHTRq0vFTf4986%20jnX0HiTcvA2TdqUJgXZFo9SAnvyNN7RB8Kimg7zEbzYUBAmknJa4M0LDJ04W/JHXXAbtCw3EzYIW%200N9IL3pjUM9Qn2r7g0Bd1d+l1c55BA3iAXEoowXKAPXrwetd0sDrOt5cx8wj6Ml07QW8yLRyRbhR%20H/U71RO+XFa42YyHoY4f2MBh61lCMjuArenSYHdlbVkK2k7UMpnw0eAkbq9RMOSOOgGIgdNDNJqO%20bKAx6VUlIZcHbS39WTg7j22Q0egSbr1ZeQt+7MQmisB6OtFER4dW6toOxFPBZspip9b6WvZRr5Jw%2084Fk9PTaVXRyjckotPkpzJzaUQMSP+KxoSBoKZZdLo+09KEsHEFvkgMMdujq9yFbRhbeZtCmlJGF%20J3GFlr5eHoLC8wRN3u4/oJm6EC7h0jNFqC3E88qZ35r21tOGAWlpM4QbY4c6T+UUV4+JwpWilY9L%20XGLS3PiAYN5FDIyzOmLX2QsG5NZ6e26soC13OO9kMGjQoD3GCaOOA9bCKF9vKSDcWttFNGCAfKAB%20iLOLhrROgd0O7cuFm7UJ9cr5bMI6Alpkb5kWoHRzFk7nXnTiAf8yoNFfd3sdv2TUgkmSiYr2/O33%20pVbRppBwgx5cq6XI353xBMHDAMr+pIF2F15WF9pCvxqmZSn3DHylcQFjLtc5D/Tcv0b9QHmQnwbh%20jLm8XGee4XWtMQp1vUj/77c7vy4xx83h5Dv7tdyOjTTCVX47roDyaB15kn7ZJ9tyliAt/Q1bvvhJ%20OfjjyD/brc9BtSxlq5Vf0tHmAbMq95wzac8ztRrKJUBn3dLcWi1mz0AUpFL3MJqVwVoZLniMZgQJ%2078jSOBl0guhgIehaYdbLW4eGydvtOjZQZbjeAyYJ176Hwm0MbG4jZG2djwqqFUZpEH4ZCBZ2kNHQ%202w0qCbdz4JMHAro4+PfPnzaAjA8ffgnhNgJtpMGW+wKaFYORdsiDOeq+PZjXQNvP66Hz8lriWH7U%20rS9ox4Bf8AX+HAVpe9oimJalpf9yMB7ZwHU8YS9RCTcSchBUnZJOSEFI0ixN6aQxoFlGta4+xtF3%20ijPHhXg/9Gcz/Rxv6WAkAkPPMCmHrzkEC+l7YWrcHv1rZTAo4A2aLAIF4daGM8jcZlhsNPhFuGlY%20dPAUH6fySBcdzvz5a+KFW9KLiYGlcuu/xyGoev64DPNxv1ZTzcB+xxmlbEOhb/HxAT+oWfzYcWby%20RMDpc+jwE7vudDWnMCZW7gnze3cpjeKbH8KNKzY3T5/zaK5oUgg2t1XZM3nQZ2gPwnxyTPlnR7/1%20vO1KfeXkF2UU589RHn2iClP8ic4mLIdzneJaWXavcoM34ZwvPLf52rPol7CZyshO8d3N/II3ruk7%20b+L7f3KZN+5K2yh9lFfSFLo9zMrzVzs/R78HCFD6uduDm364hiTcTEuzjsgAnX/HcZwRxF4aEm5r%20YLAz6AUYtBc0Qp59M9RAPdAQI3jHtwEBP+BdtnsEQqj6MsCWU67JJYHQ0xhV3pG6ZSB0vDN7BzmG%20Nc3tKFia8nuVzLiAtvMf5LX6c8wlA03wGnDNzZBtbj3Aa9f4rD28PcvE4s/mTzv5RLQyJo5A5a31%20raeC6hl9cV/9iCVeuYDztPtAeW4rHZTXygD6DBOga27Fbw8qzc3Vd+t07SzdAxL20thjcwNzhwjt%20Zg/Q2OhQPYGB0MGfxl123hBOPcAn76Q0rmkkCDfit4BeHyz2h/DLRmTStpBfv9w5/+HAsHZEe3tu%204cbh7zd//b6rTfMh8UtCwu3z//pLoBvox/NSL/f/kAN6XvbrI5hlSlx1FKQHtLgJibajmIQbhaOx%20IWD0k/9r1dnTYY+CsrdsbkAzDEtAto8vhRAmba3Hwk1AyLAMHAk36J3tC3N+xOwJKM2CQ+FlQANF%20CC41xRmtzWsPLq250ZdYhm6B5ck1IOE2HQXZOVjW+v7PCF8eNpMhMoFJshVMNUacCn+UIL412CL/%20On6LSrglHG2TSnNjx5Sl4WgbN+Nay9It4ca5sPdffncBwRIPt462Lr26hR/CstUEmcm62mEaJNDC%200Y1Yfi3zJzxraFlo9QSnhFtf1Y/8Eerks2bM1Zd1tzHTfCnhxncAf3n1ygVcbB70+D7j2sJta1m6%20RV8XZ2gVLw1MzvWYDh2OCXISTl7fFT5lfpR7f42wc+7yFOF2FC7cJMzYLQXS3ADb+Bg9r7G71QI6%209miEEmoM7DXN5RSEVpgRmxhrIBxBgs2yB4RjFm5ZaPVsgNLy+sJthpa6Ixw5zCscEW6+CWTXTEG+%20D03W6lN22itKG8HwZJrbBkZ1qWi/OK6b+4xxOXrLxtultI2Wq/1+tEbzHIZw1OZWxu5lqeM0/kya%20m75Swc6fBgyCBkHn3+1KnU+7W1z9qxgPqJ7l3hz+Ctu6x/GCt19NhWUXbZjflwd/9i9emNaC1oNg%20wV/hinvEeb7m2K1BCLlWWMJ8p8eEiOLBB93nOJxxYzdHfk57yZfJgTzx454yuBKGcFMapfN6PcbZ%20K5WnML+mfHHZD0da/Oiwzkv8U1qucvmZuAg35ZP9dwufJLTQ2pgcsb3VWIrkpxBuGqxHvixRo013%20JJ9+XNX7WvWXoBjZyDEFIYBa4ZNBOBrYERpVHoKNc6DZrgf8DQXrW6Bd+q5pbkc4npal31yQsbvF%20wccl6myvZXPbmy8Df7TzeRxRNwQlgiXny7GNraUvwoRfXke49YAg1lIUQelHCtC6voWwayGNLC9f%20e2g3J1ocecdUGGlubaeiYzLpsW3fKwehxtd9mYjmQ7xNLqnDX1u4sSzlB4yOfA9sG0eGGujHP6Wd%20jmAtf4QOAmgJ0RpX/ajREbjGZ/kzsc72vMhv+iqICT4te1Xi1rK0z8UlKptbH/2sLrUuzthjcxNk%20UJ+xt8rraIWZlsA12rLisHP+Yq+AAEOYQSv3gPwoxzdEfMlb54cfYUvhtqwjwngEflPiqJaytiz1%202bUIJAQ5A4MPa8aGQS4n7hG+2HEBPtQ/Pg/fOxR+XeHGbimDPGxIsUo4CiZfwOftwZHdaLXDbNeK%20Z9oIDVt5XxrUlXqPBBz8gKZWs8oQr7Q83dNWaPtAPGoFKF+pZrwj3NplbytbsGVzooHrkf7swk3R%20ycC/PNucQcozrMBS7NLYu1sKEA5bNqnTEAd6BQmaNTDoETKT5rbSUQBaGRoXQq6XtwTqHs10jQd0%20BD6BRIlB06hjzP7nbCiwDN06i8RgojzZ4wDtPh3iLY7+RSfHMbgwGezx41l+DFqEm9+b5hbv69pg%20sqsP6hLP87IVgzvKL885LznSurMB6WmhwcpROM/Uxe9LHuEfg5i4nm9JQ1z/TRATPvgjOJW2rQ9h%20+GO68TglnHt/LrzTs/xEM8+iTeVgK+YqesSDXC7lcIVn5ENc4jk9Ja7ieZ0JL2ngB/fUPfKOculn%20pKN88qX+Hp98GzMYglK2deLsRaW5saFw9/C4UCEz5APBl8Y+4SYKvnU0t7VhtR9ZY9oj3MDRZTJl%20kDefaGpBeQi/U4Xb1EbWjqMZe4RzhBu7o3kzCmHHAUx9Ax/KuKfjslzNyJ35UkBr4d1XwJVBp5nf%20hQmDsKFjDSzFGdz0UTSOENQzZNfsgbaQYMi91N9LtomHQb6lCaJdQf/IPubCpTMutWvuAs6W5VlL%20bLWmEaTZkdYF1cHx35ajDQX5O19L27QCDIGsCRBQf/oWzp/9/xKLZWlkHNFRG7Gp4Nf7ab9Lgwog%20ufcAu1Re6l0SWWDINrYFF1a7ztwFbyP+++5uL34ItliyrmNtWQo/GUxHcK7mxhEQAWHHs1YCo04I%20jvSnPDhHAx0gbBg0gJ9pbJc0DPq15dgCFjdPFq0dygVYGsRZ0CEIKatNwzIdtGlHcCHQOTcGaGvP%20Q3UqV+WLFu/LYJVj4a2A3gMJuCOAb7ndJNzET2hXX13Xzmw1YtofZ3LnvtbvA5NwwyAeS4rYWAjE%20azwYjhF0Ao2GFHWVk1n4gEMVJZ1fXU01f2Yc1FFTcz9/QCUNdTbipvTEN0flESSzy3EjbTiVV9Ja%20OdRHM5zfFxqIJwaH4Ik8+Wgg5SnM0yi9hTstlgcCEVuSaMQRl3BPDx34lXIow3dFE+1T/uaH4PZ3%20Volf3FQn4pS8yINNiUyPaCIeKv3kB92qq+dHWfHseVs4wm2Ka4578uG6BYSb+g7x2UjAT2kvI9wi%20l+BTP43KYeCyLGUgSnsR6MMM9i1tKaOdLHwXMA/YMlApb44X1EgYECeXyfJcAhp6a2FTc4yyPvz2%20T1ewkIenNYEVAjCVYfFFJ/4IODQ46j8SlCOIVtLVmzOitaZZgLbMO4Qbwh4/TQKaiLb6Gv2dCXN0%209Eoows0IKlLeVcBSAc4x0fGBrkL7fAmgITEonxvz2wTGaF8a9hssg3jLjYcxpHmOwGd79uRHHOyP%20l8JIc9vmQGhqsVSYZ9dP1nn5vM0W1KH3HCAHCAlf0q2AOEzaCBMtTzMoC3tXi7wE01jgymfkszAg%20XALFhUoROgxYCRTSkZ+EFrRICAINaEBc5aFy7a5cA2h65NXSBpQWvmTetIJdAtDpKHXdRpSR28fL%20s/QzHf28CKfeTrdotX6GXxbC+oEjlJwac5mCzliuYdLcKBT7DzM9Z5x6GWYwq18aNNi5wu3IVwNG%20QFCJdWvLvgzXwnYsI4WtDRGE2x6hBZ0Iykth77K017V+eRXn2uh49CMmSlzuwCMwe7s9qGq/flvS%20TxiwDNA6fg3C81GQXlwJlzZEg9HPaZXBJgGV4TQYPQBhkQc4YaTHkR+Ab/hLSKp8gcHdKweQt2uL%20dlXeWRuKZbaVYPSgnQlZmArwWsLpVEALNEDvljyg/qKZstktZWKpBCL1MprGmlu0EnX2FUeqew+z%205mZgp5QjDdNXQVYqvqU6noJLCDfZMM4BQkqCZZ9w++bCCNdHbwBGmhEI22Prg869Ali4ex8z/IyZ%20vqM2NzpZFhrQPD8zlFPdS39Kscs18mEA0PlBtlf1wCDwTt7M/hnklYVbDww4zr9lWoAP2LJslUbU%20CiLqyQBHkBAPlyE/BJkGP/ek0cBstSriI4y4tsJYy0gXjMZL4kAbAsLLsGeHPeclYy0sI0/oIV1b%20xhGQB2XCvy3hRn2JB53QjHBr6w4tzlObTLKG2FKI7GHSxFwGRjWoNhSwqyFcsPXUSZbJr7Iszefc%20ykA4iumdtRPTAwz60sKwje1DDGRxasTwGe1uL5hT8Tmc3MAjoP25IPSn7fjgYeVF9rVlaZ7QaCv8%202GiqZt8EJkrsuFx7lGU/2c8w+rsQGeSpNNJGXPBMcVOO5ocQkXDTxyqnGCUNg7KnKU0Dz+JBkx+R%20KoK3BfQu8ygldeoBv0L4FDtZQRY01K/VTBYTN7SZsJD2lJG1tTYscel8NPXLfVZn3ab+Ua4IOXjW%20CjeFbylO9D361bTJ2dAgVMKNBJzVEjNgNn7MovNuaRC/pRKeAjS3vefcRlh7IfcIdAxjbem4F3x9%20tgXCM4Rb7mrz/Zo9LgObm+dldFZa0gok3Hrx99rcONKBPc1nUKtfr2Ti0HfCzEH7Pno/wh4Xm1cz%20poFgfQAnbWm0aTANWOvYob2EXUdAm2Pgz8JtaXMDrv3YQFN/Vh6VlkYZXQEWwJ/wdjd2Dcp/NI7I%20C6EFPRNNhSctiEd+WdvF744fAzfarzFW92BtEoW+3nIZtFogfUXX/RxuhBtqHturykx2k+5uqfkh%20YdH0uJ56D+N174cTbcmU/Y86Bmd+zuUdcWhs+YrbymsUDk1tfeKUvg2qx+BjduwGIdy4tmEjR3yW%20p72w1jHg0bx7PBb/enU5CgQZgi1rJPSl9ku8hEsQujA02lyDs8Esv+ycbtN8EGAIP/wUV+/EInAk%203BAO/IYCYThel1M8HIMMrUgCQvn7Utkc9BCOwVtpKNuvFoYwjvJCEHk6KyNfvVzCKNvSMLgpB+d0%20IYzNX+WJPrQblUUdCVP5Ht/rEoKwTUebkT8arNOmvElX8oAmz6vQ4M+ljOzasPyc46t83P27eJ8a%20P8qbyjSa2S2FtpxO+SFz8BPoi8BPBeBvAjsLuZHAq4QbnQ7BFja3SKKvgWh9KzD7Xho++5aK7EJH%20HZ01t1GV90Ga05pdbC90picD6qbNj6YeaGESVnvgmxMWP2jervfS5gYi3UhzOwWU47uVtCkd8lu8%20j8q13RFj4GXQ0REwDIAW+CFQhBAetspIyxzdb9ncVC55slxCSCCoKpuPlcUv8WchncGABW0d1kD9%20KGe0pAca4K6xWbyepkMchBfI5SOo78qBfIT8c2CkucFHX2J7n1jWv51IkUvUc/Hm1AYq4UYnZDuf%20DrmFXqc7F1T6pSxLJdQusSzdFG6O/sA5gr20nmJzOwWceWMW1kqgRa7xSDBo+ZaXfCOhgBDwZa2F%20SSBsCbcKpLPyEIytIJO9a1Fuh449gE7OrGUhPYIE7shojxCrUOqPYGsngqfEWj/rjQnhlFVCD5Nw%200zKFK0zZGmqHNKydOCLcEAy9mfQSwo03B9CCsGft31AYY27ImV4GySWOrWRcV7gdo5W24esymDl4%20nSzVvFxrjIQb2ls+1gCyhlahCCc0GQQCmGxu5af9tsCOpNJmrA3Gk1AE0B7QVxCEjMseauEW/PVl%20qk0IW9rhNVH3s7rd18bpxYUbswLLBe+Iyb5WEzXfX4qAjCPCbSQcLqF5wAcE29ZB2xpLWgReYevh%200sItn89bQ39ZGtjLv61SOO+GeeP3v/5JS1BLNRhos3Crc9bRgYz5pfs6ri/BbECzfOPKUmYSbjs/%20VhnLuPi1pYzFTuWZcFsU5ezQqiJufXYtY6G5GZwHlmZktH8KrGtu4ueyJ/Vky1Z/66FalmaQGYM8%20bG6xa5pxnTcUjgi362luQv3bB9sYNQBneloQNy+1LgFsb3sOEvc7XdAyEm5HKQ0bLan2pVyzV8kg%207jChMwu77bwPLUsN3gc7/Qqb28vAkrYs3BSKxuYTQ1nWL9BOMv68r632Yp9wW+LimluFVHGOhrAz%20Km2O6rsR07QROqQvY+06vLflq9+bZjiMY45dEirl75YS1xzL5NE9jqMISk85XBmcrV+UEzt+nr6U%2069cSJ9wch2eWpDiFTfGaNDgvt6QjXzni0pDyVzruvazy7M7S45fTt87jUT5lpfiZ5ile8ZvSlHts%20qlN+OY458c/Dcj3tPgM/+kJsEJw/KMhvDQg0tCmWjdLMRsghd+VAer0sHadFsH2l/zeD/5KaW2jX%20e3lm8TItDV0gCzcB4XaXtd5OOsfI/wJol6W5xmvL/LavnYpKuKnwTITb30yDy9/fAgiXS+OI5kYH%207HWPS9pGjtjc1mb2EU1by9Jep93CHrvb2oy6tixFkM6Izurb+mtLn52DZ0u4sSRjoOIYuDOMipUy%20XHOz8HZZ6pwv6ap7u/baZZdwy3TsufeSE/12zbRsosRTP8k7vGi74lmNiDPHbLC37B1QP+uVlTW3%20NnzqZ5kW3R+gb7gs3cKlpGvGEeE2Wj5cclmKvY0fj0W4b+Ht+zE/hsvSDv0ZrXDrHQZu0TsO0k5E%20pwq3DLR5bIl8A3Bk6G6BtsXZN9IuaNoQbrKBaQDrmMQWji9L/w3NrcHFNxQMrV1vDWv86U2CtElf%20uNVAQ78WTl2WtrJFLxBgIjvy/b0i3NYHWQ/PL9wGM+yqcBvVs+8fMwhh2/yZNbdl3O6GwoD+jLbT%20bgkeXhtDGM/n4yL/ViieItz2vAq2BqXWrMzrTBnz4P0WZTHwzdEnSMsV/6Aj3PRs8cK/hCT/EG7f%20kuamPCLuBMriYmG0i/LG0dfQ3Aif/eawyCn8lE9O61fzIyzC43neIJjT+X2C8uxNIMQkJ8wzlOMp%207Up52oDQsRb8VL47x7fv7z9H2qB1Lnu+4z7STnm43wzuPazcOywe/WwKS+mcnzZZRJlBj+qJo48o%20P5BlDXXdiwOa20wgwFazjpm4vaCCl99Q2EdHb1B/2KmRgDXB09XcjJebws06aEa3jNQm/irWwyff%20NdXrY6AVbqe8ON9S6s+p7L1g5kUTbttuS3M7FadsKPT71b5+eQSzcNvGmnbc09zYhWVpOjw2U9AK%20i9r0cAzxGt7Mu3XNbVxOq02ipZPv0T6yKdx818s6cW3n2KnO7hjAGXSqa2pua2GXE277BgaxtnZL%20W+G2ph1moMHx4r062iU0t2tjf8elTuv1z5Bw23vOjX7VW5au75bupyfjqsLN6vD+bfw2wxpaYXZE%20M2qx3s9qHq0Jt3MEbMaqcEM15KySXpkREEKcXUKirjlmaYRgL6zn6OD+zuGXx254djQoDd76Mzhb%20Pzk6aM8fh82s9aOxWr+RWysXodr6QfsWb+ho+XmN/uzYBNHylOe2fN75y8/ZrdUj47ThPE51bc1t%207zm3kXBb21DY4kU1YaS8e0JphKPCDXAMpFVKWrTC7BzhxhI341TNrSfcTulvA+EWWfEyqxvxHh8W%20u6V7pWuvo4yAMD2iufUqfFQ7E1obEDjS+dZm9t6yFBxdlq5rDy3mX/E6ormt8S9DlLvdpNwfQZtm%20r3CDl0fKu9iGwsZu6ZrwGfW7Q5rbCn/WhFt8WmmMdhyfozVdqp89iebWR3StPZ2RjrI1gHM4Gtve%20jQrS9Xe1ThNuvbCLCbceTTt405Z/TLjl92MjnTrNJWxupyPnNN8fEW5bfMtol6VbKYfCbcPmtraL%20N2q3ay5L6V8It3vXxDq1LnW8pOamF/iF9WXpixRugV3Czf427UqpYTCCXlO4rQmH3qA+0tBrgvPk%20oyCbmtt6+jij920Sblo2rM2o43rUZdFO8RaCodMOa+hRvVe4URfpiuu1D7hwM/q2l6UlT4t7ac1t%20W7ht1+TUZelaOtAXbns4u8TUv4qgVz/r5fbsy9IeFLJLCFknuaRwyznRAfu7WuqEy7A1ATSFpY59%20qd3Snt0D6oI3SzqFttPqLN1eocvuKa7V3A4Lt8KTLIDgfWuqOAeHhFtH+LSQMOovS8c8v4bmNvO0%20LncklHpYizuH1fn7q1dWl3FtjS9d4XYa1M80BteXpWN+Ppnmpk7XGpT3EOC7n1vCLanmRzQ38j6q%20ua0N3N4h3COdr2ezE3o0wZUjgh9IA2gNtyPoa7/qdOq4p2luGbEtzyt4R0Cb8Y4ydly+zaXao4mx%20uUL7wxPME9zX17iHlx6HvmUujpW0zgSv1YMrwo10CDeePZ2lHzmEFH1d8fxqDt5zzRsscvjTVso/%20O6X1Z6NDaei7TJ45Xs+pPggh3Wf/OSzuyVtXhBtLxQjDf3bUjTgxWURaHOOa/LmK1jU3tY3l6fZQ%20Swvvv36zsWz9zGktbec8LuXQjkFL8UtxfFPR/AT6DGFHsSrc+PIlBbP8YHNBEBPiEN66o7P0/OUQ%20blzJC2Yh3Jg9w/XT4JxR3vlSPKMNxvbp+ncauG0Y8acOmBzCwO4W/j03yhsXs9TS3ztHehbdPtua%20E2/knEbLKQ5ezv4jh82NXVM+9sez6kOn49rGF/9GvO8BX+jeA/KgL0EPdr+cak3zyfDBWO7XIM2g%20tbntAfVvoYllBPriCOobLY5Mnmv86eZjdUDobWnExMnQ84jmNUhRuYbmplXCvp4W2FiWxqClsMVX%20QRqm9EAuCMc15Iah8+/dLY0Z4NjyYa2D9hoz07aFtbxP3i1tyheNR+gCp2pue5eKu9BpK0fxP7Is%203eIbWAi3Kx4FAfuWpTWOtONxm9v8m8NraJeheh7RvAatKJR2XbjN/PRxn9q0J9xOQVe4bXcdI3zH%208tHEzzHhhlq6s2J0wF7evSWgcFS47V3+gbXO0Hv9ikG0NtuDttOK/ryU34NThRsfmtyHPT1mHXuF%20m5Y+W1A/6NvcxjhZuK0In1HfuK5wG/tn7l1SuCmteLVXuD18+jj1UXBV4ebIDdxp7O3Xr6KjbAq3%20M2xulxRuvbAjne+o5sZS7qhwU4d7KuHGZ8JnNLRWfWK9HjPqePnp8ppbLdz2am4ItqMrAvBSNLfM%20mVZwLRGmCt2D+zOE20hz67VWJdz48vWGcNtu8SVO1tz2qLynaG7bwi3yQ7j1ZvA14bbWYF3hdkCI%20rAq3zsCohVufRyPhtt1pa0i4rgu3oKHlUZ+y07CW1xHhdk3NbSTc1toXnCTcVvtXXcdLam4ZbV86%20R7hJQIn3RzS3TMe6DNjfIzdsbuOs9mluR4Vb+lHmDZB3d/nwIoSb6hzX7lGQSrj10ZZ/rnDTzLpX%20c8sYUbpegx5q3ghXtblZPzlic+sJtzeW31qpa8JnJBjn9t2uz/WFW9DQE27b1AXUv8T7up/Vuaxp%20wldelsYZJr4w61u8RmQrTfcQQHUOCTeLe2RZ2l0+nDBwQS/siBC5xlGQtkOfKtw0o6rNLvEbCvnH%20uy+BS2puhJ6quY2E29NrbjXWhNsoTIJqjLwsDeh5bz/IUNpWc+u1Vl8JiZi1bKlT792ZB0Obm/+g%20ri09KUg/IDyhdAAKwnmHSP4SPJM/QTh7nu9ZtPIn/4iZ85zy9ut8VEJXt/uU8MnPsIhTSvKy0v/p%20qaSbyrM/vy9hlV8nfMqv0JJpwnmQ+ek50s1xdB9u/rZWjoeLfMrV3BQPV8Jws3+hx0Jn/2gD7t3f%20U875CR5K+hJDeQsc6Zh+R7LkuQccf6EcrhlHNhQO29yMviNvKPTyR3Nbw8uwudV0jybBHGuOE77n%20CLdjmltHuJV+1CpO6s9HMd5QuOGGC4MOypEiJsqqA1unRmP3Tszf4Eo4O88IH/cbOfuTBv/OjzDF%20xypD2OeJpHHEtKuEW/hFGJp5hPfSx8ckl/5Bs2v1FkeDFAdNCBJ7quL3HHER/qIvO/JEQyMs5w9N%208Hi1vub0y2Se1q7RLvELYtC8lV4O+ArB4iMYzXc6y8h9G1/tU/mXeEF35AmI2x5F24ObcLvhfFiH%203gO0NTopKwI+T37DDXtAn4lf4TuGXcJtlqE33DAj+sXO3rFTAN5wwyoO9KOb5nbDeWDZUm7X8LQT%205G06vuEm3G644YYbbrjhhht+KNyUtxtuuOGGG2644YYfCDfl7YYbbrjhhhtuuOEHwk15u+GGG54B%20t3M7N9xwww2n4qa83fCfB1/C+d+vv/rrPnyJmPc/+f2Q/o/h9JSOfX6zzxHFpY7Le7N8vUfgN09+%20+/31zhzLe7obX6bZRrwTuga+LMSHT+Er5f3z7m/nLR9faF+SPw+iI95RzWifZ8T7ztAD76Dv4eGT%2004vf8gMCR/g1jit6uHLnXFzQOD/zOTjo0UcSeD+bZz5eUX/pe1xmH1utJ9SxRmkYP3pfmVj0Sf9h%20//JhjGW62WdMByHj0P2IPKARmtT36J/+2y7mp/ZYlneJ8m+44Tq4KW83/NBgYnv9+v77b+/u/RNs%20XPUsv/b5f2//8a/18GGMf7/HD7D98upX/4U5Jke+zsNEycROmCt2Ntm7IvL4xa8oUL+8euWTFl8L%20e/3m7WDin8FkfGfx+NTc5z/+9/3z/976lWf59e7vyifqAHRQngDN0ANQPvggiWjnE3y5DnzHgCvf%20nWXiQoHheZ54M/i26sP0U7g4nv3XIz+9MQX37ffHr3U4jklR+GrhXr6V+/nDh4lPuIw3f/3utMNT%20Phn4yWiDt8TXFTrzt2qh+cOfH/1jJtnJrxeG808SlnxQMmh36KOMUDg+Oc18HEVwugt9Hz6ZAvCR%20/jLThz/0ZaWYD83wta43Rqfcn7Yo0P3bT3Gva44rZY38na7yQRXolR80ZtAv8NM3B6JPB22Zh4/p%20d99pn3+/vrdxcFddH798+P75jvp8WIT51ZzaGX6Rvz4hiZIOHYytlif0D/hI+0Mj/ZExgx9pFLa1%20uEDZyl9Q43ktTdBYxshvNmY/PnhZLM40VubU37z/iSYUUJ6pi/dd898a5zfc8BS4KW83/NBg4kWQ%208slEFDOuKF98btL9339yf93LnwkSoS/l7Y9fZuHORCShjuB24V4mjG+2gicu5SLQUSJ8QrCJGcHO%20ZDkCE96H12/9V1VR3LhmRe3hl7gqXP4ofAKT9Js/5g9IucJZaEcJonxohzbApM3k6sqq1VU044cS%20x0TU/8ayprP5yuSL4ua/kGvu0/3fnmfEkZvBJK8JHGURXnKFnxnQ4D/bXXgsBUBKpxTmrHj0QDxN%206v7FvcFPO/9r7QBfKI+yUSTev3vtvLt/DN7Nyts3b1dZaMhffQL+ufL3+OBp1j4xCuAO/eb+8dHd%202mdY+aUJ8lT70V9pa+hAiXMaS1zgSsW7P11pchpLH4An3tamhFDX+mP30f/l/NkUtG/3/+/7v5//%20z/cvd6/8uY2rZ0Dfp2/RZig30BjjpbRZUqr48FkeH3wMjb4Lvc4/o5F6ZKsiPGdB8r+/P33//a9/%20avfmo4dxbcN++ftPlwWCrJjqe97nkvImUD9oyr8axJhDKSYu6eApcdba74Ybro2b8nbDfxxFACdL%20S/jkrSW7N+GveykhTNyykjBZKX5ON4TKS+U62ucFYquNCU+Thz7L294HbNJNz/k+aM5xR9gTp4c2%20d2jr1w+aa9pq/pxKwRgtn6KM1k+gJrI2BSJeRXO5jrAVHljGqrm49ktcdZ1aHmZaRyCO/tr8JqQ2%20ZFygUDIelAYlB7/l9niEuSLEJ6UtbyntfMoZRQ9r2LYSHJ+rFoj/9du6Yg+d0Cj8+z0UTuhs+Ulc%20rNaEMc5YRLDg4Z6FDvQiA1rOLDiV+HTDDZfGTXm74SfALDYXAnQNBxWDQ3kfRSvot5671ByjsI59%20Xu3Op2YN5+R0OSqO46noXsZtfYYxrF/tLWkcbyOHqe/uLSmwjL0n/bEybrjhR8VNebvhh0OI5yyk%20R/dbuFzcUym4PHaUXimCe6hdxsHy0TtnhOWGsJGF7RoY0dKC7S626jKwprHVx3Zm/CDXv56fW1we%20OOcX9eHer2zH2h/WGKw9my9fjPhg/usU72mXK2O1DYO+p6XyeGlrKS6a2xP29xtuADfl7YYbbjgE%20Drq/fvXKzxtxNohzT2yFcXYIpYfzQJx/4hwTyk2c2/rVzxhx3oxzTXpZgjNYPHOvLSmedcBe29Iz%204s3VP9/GSwIoVJwj5CwSjpcS2JrjnBf0QQ9l4dgGy+cFM3S+Tme1UNI465R/oNIP2n/g5+s/fX/z%20y9v5fNTjksbjCvINN9xww37clLcbbrgIfvwJen8NTMEyhQ1lbDo8b0oXZ4WwvPGMhQsljHNGKEwo%20Tp7S4vgB/C8Pdv/VPP51pUtv76EYenoLd2Xs4ydXAEmP4kS+nt78CIcGyuHslA6f64UCAUVQZ5iW%20yhs/vx+Kp55RyFDeUPhQ3qTQ3d/HOSvqRJnQ74qeKYg33HDDDU+Jm/JWYcf0dcg8fuaEfk1T/GHL%20wEacXbSO8jgh78kvjkkHmnyadBulLLHKo/K8Ve9eHltphjixriWsSdFgPbQO/+ZbhihsAIUNpUox%20CNPWI0DJUVygrdUp3JQj/AJcI7/lwfx4Vnmk5963MS0//ATlDchf5eOfD7d7XnwC5ZGt0Xm71+tT%203lYlvcdJNGNB5PmGG2644TnwzMpbEc6LyawW2q0I7/kcxTxZrGGmL8fup9yOMdezDY/nQSrDHNLe%206Xm1Pgv+biOrCVX6nXmtUGMooZ28ttplGWo+mzSt5wm2YxScwMsWa2XVYbupSjF7dxn7Suj5y28Z%20NsrlJWGtRgdwsP1/BM7ccMMNPx5egOVtFm/rh5z7YvAiwvGIQLa44zIrledk2io+tLSV52Xe5pPi%20enj1XFK0+XUQMef45a5C7dfPe10Rs7ASf65vEz/l1+bUy7n2K08NTe7blic6/H+Nug52P4jrzz16%20zS/u2xSGFN/D8/OgnEDPd/arQjv59MbZ5NcJqzCFW46LuKWUtTxKWEXjAuuhS1wy/tG8brjhhhue%20Hi9MeePjknHGZQlTP2wi5dyKf1OoM3GwpeFnY8zlbRqBbQ7COP/SK4M0nJ0hjkAu+HOORh9u9G8b%20cf6mvOGmcH0Ac/lTLHV6DkcTTl0j//jwpw5n6ztJOLaOUCA4zD2lpx5//ZXyj3rHt5ag76vfz2dx%20vnlc4vjWkPlQnvIH+kkblSE+KA+Fe3pLwz1OH9Rs09f5x9t5ORx6VH+Qw52+woPg8TK98me7C4jn%20I/oW6av8A7x1KJ4SX2kpH/CtJ4VDO/0on3ciz3wuSvQI5J+/b0U48QR4SBmA/Dlzpfp7+6U2h778%20cV3xn3RAH3Rt22/Kv9Anfog/5E9/En36ur/Clb/T966uv/gE5rs1WKxWmRsqfqMci/+awjjAMsfW%20J57lWz+1OOp/ww033HA6nk95m4RtLdyYhPtffAfxpXYOEc+T7pzelSoLY9JbvqUW4KwKk1DPusUE%20p7fSdIBa8Mnr40wXk1v+mCRpRTd0eD4+8QV9PpmWiZAJUgeopTy1kzHP/BSP4OFlomfSJIw37nI9%20yVP58dFLKRLiUKaRyRc+avIG0BXhRbmAj0VZADk9aJUX8iKc80HQhjLDFeAHT1QHFFJvB3+y+pkS%205uElf8r1dizlo5jn9KTN4ZxRyukBcdRGKh+FDJoVV28T8ssBPM/pgz76BrTCD1d43s/0UbfgcbwB%20SZsoPXG9DFeWlukBdRH/c/n0H/+ZKwunDHikvkk++pko2kf3hEMv4fTtln/0P6Wnj4i+VvmO9NEq%203Ev59HCLTx9WW5BW9N2wA6WtTkOPy7WlP+cf/ik0hfUs4u4zom8v3RZvkLNjulvkZyHFb5ke1L7V%20U5VXhOT/LWbfdNfQ06Zf5DTFt5BFXUDff5FPQevvzym9xuO4rjOaHmHI8ex/l95AnbLNJyBe5VDd%20L/w6cQNLnxmjGiyx8LfyjpRFSG8sVEj86sXcSH1VvKgXFjQp8Er+bLGY2aMJ+s93vAG27ISkIRyX%20fwdxRih/02Aw5K7CBM8EFXHm9NDFG2tMVEz8KJh6zuE4lEqUFk1uOZx6cS+ripdj4T5Zp/Q8z1af%20CCc+4aTXRJ6tJrz95sqKhcMnyiJO1DV+iJv05ItlhWcUFylfVXgpz8OL8qNwKU/UISuv/LyQh5vy%20wScUoAUnZZJ08EvKBIoBNGIJog0IJz3hTp8pQ5Q5KTcWzrPHtzwn+pz+Ob1+YxFlZVZMI3xKb3/6%20unrVF6zeUnidPuOpLFWAcNFPP2mV32hbC7e+I37l8Jze+ZescmBKb6B8eEA/hkLR7+1jzyhf8E/K%20IuHQE+37zRVr4rf8i/B/Pdz5XZT/HA7oY6IV/rXKntNnz1tftr+hoJJH1gOtjWj/nhwDjGH6CPHm%20HipE2l4fIjYTEm3HGPDxVMIyDcg60mt8BqDL5Evqs8STjABY9XOZ5J/7Cem9XvYkOlQPj2FjQOHc%2009+9HqUM4nn5hVblLyozX/wZ+pIcwj/zRfJW+UNTlg0K13MbTj6Eu9zwMsk/vvkHpvIS/dA789Da%206v7zRC/XnD/8JD10+LOFM/YkhyQTxGPxVM+ijzyjLdfpA/g5TeWZuHo5BzgNok/pJx5H/1L+E/8K%20vSDCa/qo02Rwsbb19Had8i87KF62xZ35HXkobRs+pS/0UHYvXPxifBAGvwijXIUrfl1+W/8W4uLT%2043mVt4HgqtFnzuxb7pq8no+le/CyqTsV41q1IefX/+fi4DVqc7k89+T0c7XHtTBziUmGBUCrPAks%20yP60xQ4TxxKhnLP4YBtefi2YkKRsZzDhorjrGpNUAOUrFjUhTx8tD54FD3elPcKl1M/K0Zwe5Yz8%208yLJw5t6s3CY0tvC7++38wIRSy/1oAwBxUIWbJQ5vu3XgoUP9cNNC/ISBkSDFtpM1hnQTFpAPbRr%20IsB/vu9HPigOtFUoEGUh+ffHaWHDQkfKDe2uhRLlUwb32tWBP0oPr1EyCFc7Kj30zQpN/L4zyPl7%203sYH+MUzCzVXmC2cRZ/agF0aLXpdqS/hakPK8ja0cPK8+3jndSJ85l/E5/ePSU/7fE30kR6QPpcf%20/IsjIdBJeV5fyz/o+2Z1n3eRoI/vOgY9KFuRd9Q/3kInPe1FeM2/4Dd9Eh6p/vCc8gD5q3z6rPPP%20lDnaWzx6KXhRljeYOyPfH8XRtE9Z1h5cOk+68RrO49dm6iLoT6/V6SkD/fQIuhlHyhjFPU5nP8XS%20d/bppdhqXxAxxvFGeSx9u/FKG9+wBzGp8G25fBRDYEJi8mBCa5UGeJ8n8DZcyMcsArnVQmkh/az8%20BfDn+3n4Uw40QKeUKyZewpnImOgIZ7JDMcjhnz4+uPLiE6uFy5Kj/DURYgFXWtGlcPhAHZiYQ1GJ%20DziTnywlTKpOX7G88IP+pId/rigYn6XokgPpCOeZyZt2cD6WcPimcNJLeRH3mMi93UhvNLniYW0g%20CzjpKU+7AtoFQbljhElRgWeEQx8KQpQR4YShvMFfyiMMh8JMPQlXeniQ6VP+Kl/9gH7mypjFUbtA%20P2U4Twt9/lcUIlkFxT/4RZ/wcMuf9NAHr0PZJMxc4Rnhiiv6UM5Fs9Nn9ZnpC3oIm/hnzyhbscj4%20dwpXnxO/vXwrlzZTONYyV/TLM/STHnp5Jsz7uIVTNlC4l2+04XiGRtUBWM3KXT2ynhKnK2+TsC7V%20aIV36SjLquVqg/Z5RhvvctjIq63LKk6lay2dhR2ggU59Omo6/Cnl11K5RnWgxFjQtJZyHFYrWMex%20njqFTvSG31o6DzvK873xj+YrnEFPr64t3/f1sRjLi7TlOqHk1frPZSxSPCOWtCwkVpc3A7m2ycfz%206v6SOHfDDT812rFsz9P4m+7tf4433Sv09BF7UcubryJMY2UlITMv2jBarGvXaLjum1Aq46sQW+2h%20Hb//bCsOTNKfTGs29/7xH1+JEUdAU9ZqC6Bx44Q2nLRr4fzuYS/8/vGD0RUmcern++H2jBmX1Zae%20Mbu3Zy/W6fu3mKaDI+R9LH0dDrS6Bb1wVp3CVjjtQhuysvnn7k8Pg0a1X7f8ZhVP/VgJfrD05BNb%20E6XTWv6cu8ggHH5SHiviih4DeQm98vM5DhSIXv3UXpji262SRX72zMpR8OdyD9o+06Zv2wz+UKb3%20H+jgnnp+fmfX+NmlrPi06cl/LTza6N7zI3/4zzPWCMqUdUDo0Q9fhUX5xl/qoPMx0JvDM2g/xn20%20Yaxu3YpiK/ywokR6/FmZc/8iUeRTbvcanZCS5oYbbvivoicxar/p6UR5cabylomJQ+AoXX4OoZxJ%20eHgwAe1bAzJP1oRqEkbIoyygrL359M/kfre0XMlDZtaeo0wmo14YrhtuypK+rK44c3goHR/v30yO%20Z85j4JiEcLrHtDqnXTrPu1Me5zX+fP3ezxFs0d/zzw6Tb89/r8tl+L22AKx+tB0KQY6/6qyexCcd%209VP6tTrKxE18+MqEnvm1yzU8rl2c3/H6FIVhEZf06XmL7x7epMlhdX3n8r3vsNAp/Qd/FLicHrfI%20P9VvCtOztT8KUtU/rYwq/6a+TmObT3n2sEQ/+aO8eXtav3Xl3PoI6UZWM205UL6e78o2WU9egJ7Y%20ey70aZl9pzuvf+N/ilA+UZDfcMMNLwFLibH0CZxjdQMnKG+lwCxk7F5kYKnQ6l1XrAW9FXomHeXN%2098jtnv/89iHWEfay33y8d4dF7qnAROUWGlPYcNwzYYVS8cEVESxEk4JiE2RYGfYB3nCgkwmQyZBr%20fuPnuUF7UU8UailTTmNp0y1gcUU5Ip0cfBqlx5/zMlI0nC92z5W2oFegUOwtvwV90NsKZfmNlWOO%20+2xZuzaoi/jw8BDKlBw8RrGJup4G6uc8tLy40mdz/pR7Tv6Pj1+nvgroI7W1dW4b+Er43F61DBDf%20K3nh/18uppoYvSieWBa9Txd/WRtxPXkHSIsinMFz5tNaeM+iXKeP54wj4dv5r4dzXU+/Xj7/t9LD%2028zfW/ixcObZHE4YcYQ2/VOHQ1+WU9cuH6ymN5fDA8FP8maBzLlH0rAQ5ZkzetIHiIMRxOMleSGc%20qsSdZXlbK3IZtk6gr/SbiUWT3Z1NGr+b8sbBVRjxVOBgJxa3hy+mQJSJCzpbYJ3gB6/bbcAtkA4l%204sOfoRTq7ZyXBCyC0CYaW8vpGkgLz+jU8AZlrOZfqq/lS/50cLaq3cv8XNmydCg2M47xSbEpG3oY%20SLIoDum5MJgU4SH16cH5Q/862IdasE1KvVCeM1Ck6/oeqyv0Q3um39v1cH7r8abQA/3sqYGlEWsi%20cIW4yCTuAUqcjo1kMAEg0FGsUXqxWmJtxg+Xn+kH+er3Jb3fr6T1Z0vHM/6TXyd9FZ7LUvmWhkVB%20S++UfoO+Kv9O+l7Y5FfqsBpnkP+eZ/mNws9+3qA/864Nh9/c49cLX3smbRue76fw0l6E5Wf55byq%20PjCln+PGcz+/+XkuW/4V/S2/tvjXPg/yx8+PjxzNLz1PY9bGfgt0EsY8hiYMTszreqsaICcneWF+%20khfn4gIvLIyQCWyJXRLPJJC1XU20MBz8aYxjC7XaXlkw4RymKG1cyRuljY+n+irbaEEZGYFJ7ahy%20g3LKhI7Fjfw/3/Usd+fU6XxowsaKQ/3y5M2EPgKrJ+oUnTbiZWUOTO1XlDQmP/g9vWJvA+G9PdPh%20UTw8r8OTel0GyqGfMcOSauVBj85gQU9uP6fvcHkz2vpt9Q/xJyuUUx57UMrx1d0iXXwomMUCCxEh%20x4u79Jzop5/i8gIDIZXH7Flo+HLulsK1Qb1RiOERjmeuvhWf2q8FcZgMbrjhhh8HozHLHIji5rKg%20+En5A5IL2om6lOIGLvjCQk2UPy0mqjHhaOnTRJAmIYFKY31DuyWM+Lx2rK3Ntbz3o87Dz7yZwsCk%20y8S1BreimYKBdr4GleDKjU2kHp/6mlK6VcZzAF77dt7XsDZQR5QMFAA6ZRdWHxRTV0RsNSQQX/7k%20wc+JoZzLwgq/Uax60HaglPmjgM+kRyH895uVbeV8ePzr+zvrUzho4aUYrijTlHPuNra2oKgbjj6y%20BhQ78QdeY4I/glphXoI2RBGmn6FgdHnZjFnoF01OfwrneatOjibPHi4xeq+Dy1LGGGA1/9Lxctvj%20hhueFj5mu/P63lHSibdDJm7hgspbCHr2ejljo484cqaFCUP7wiOguGnb1Ld+mKiTiZKV+Bvz5+wb%20ChzhKHdsf326f+sWGsplUh4pAEuMmQ/dWIFQXiir3YbqQUrInoaRlUVx3dLYWEWeG1hZXKnyLUvr%20wI8fnN/iCdfJamWKDpMSCojXxZQ84pJO4AOObkmzdqNPwC8cA4PVC/wmTg+0v5RHviHlCtaKhSOD%20wRdn3MLqBrCqoixyjpJFAX2LNiFvlBtvx50Y9SJodmuX8QpesPWwxJwaOv18mtURB0+OAGWMsvrl%20BAjz/Hf2NZRZ8qSdWktrteAyUN8M6sI3rgBt5/xPK1gUe2hBZvwICs0l4OPjbmzBfw6o1fwFldI+%20oz59ww3/Paxby+uxoqfrj6ALKW+FUBNMKGAIad4aBQgqnf9AgWu3jVCKmLx9EreJRYobigEM074z%20eeCYaHVPXCkSTLZMkHorFOf73CU9E1t1bf31XK5MPOTnysvrt+6/lh8mUergE51NVKrTdC6AeObn%206e2qCdHrfB8WOyZUt4rYpDilSTQNn8+9lvy8zEIvztvCaNJ+Pzxxvhq9Code6sKV+uAHz1DQ4EPO%20m7q6Qwk0RQ3FhnDPy/JEefN44pNoKvekdQWutDfpvU2MX24hKnROz/DXnqFtUvStDoTRXiwm4o1m%20WxB8enBFLuoVChTpMi3k5/Sk/KP88JvCC18pAzr9HJ/37WjvnCdxlWYKN0f5GgMqM66FP+3V8iM+%205ZGeuJ6/yrErftF+b32MRtvWeeQ0WmA431ggFQUUB4+oOzSTL4pnBj+XRr39LKgp2Sh2KAcoalL4%20yQ+LesiM2ep8fbG3H05LkVlLurJPq7r2gQIMv14EGlnMYuH+XfzkXxdN/Btu+C9ge8zWI396svGy%20JhNyvFNwAeXNSCiFI4QR5kw0ekaoszrHn/tRZTytTb5MskxcPLcgLZMsVhI+MZAnDMr0tGViZ2LA%20yoIlZ59YzfjmygSTDxP43Zu3uyxvnNWCdhwT2wicbWPiZNKkHBSZxy8xkUL7S4Fb0IyftB1gm5rJ%20XwqytszijcF/XQFwZaXw/9/vPVNzgPal3rQP+YoHI7jFAgXG2pTypfBKeXdnPHWXn8s9ih5vB09v%20Odofn5/xxcDjV1fi7r+GdZG6QT/pWuseda7yL2X02tutVt4XwnJ5BLJeUsc9gD/01Vgg9S2Ssjai%20iHFFgaOttD3MeJJiBVBGnXclDQ7ey1Gv0TgVlDf1oB/JUqctYYSiK3/+NOPoiH3JyHW5nPJ2LoeW%206fkeID+VdBw/QWuVOayuyaheyb+k62ItzPET8G03rlvXy+TezwW5uDZmGdMuq02mIXuRwegi+RgY%20ug0LV/2ySOA8qi+6bXoOWM2zWsf6wkTOj8/nLTQmFf+5DGMULy7wAkOuOuEy+UvpcOuP5cXk8/Vr%20mWQ2BxSNZcoEk7c1CHnd/WmTvilawlSu5aV7FAvodlfSMvnN5UVMJlkUDpQJ6GISJI3T+SmUgklh%20mPJX2qlkR2vFvDRcyTR6aBsUrGgbfrrG6L17/f29OZ/I7YpShWJDh3UFC6tbUeJH4HMZ8ID4XEdK%20R+BbUXR/m/ls/UUDxAcYZ/G0jWvPKAyudBufSIulTVt//PdteHPc059Q4LJyQjtm5caVGVPWXGm1%20PMmftuLqCpwp35Ezl1CmfFCXt2ePQpav6ePUU3+glLkcoLehoXnPYoU4vkB5F3V0JbHkBTw/qys8%20RukDvu1d2lz9QGEVUj6BbXocqX4/K+iXWFn3Yy9HLN6C78fQtbw1bRL3LU1bzy8dDb2Jj2s1yePM%20747wv41bniPHZgQfydeRUh9Oe01Utbo6jpY2io+/dhgmhawAmYiMZz7X92xZ1KLAyejB8S/tPrJg%20fv63TRMuQQor8ZYxgWXuWEhQ4LiOgCIgSxwTGpN9zn+NZj4sTINI+ZLyBtPvHh6/f7AJmwlV5/q6%20sDBeQqB86NBEL+saeTN54gSUN8Kq+NYRUDpQoJhQ8dN5r4UyV6411mq6DldWjA+jVQeWsmkyL1dX%20sOy+O6k3kAKBIoACN0a/DpThiqS5UJBMgefFCnvO+WERpf0zTfH5Gbbf37tiqj715u7dFA/LKO2B%20ox29PwxAGPGkUD98iB/Y9nKtP/XR1qtpT/oQlkVrA1ZutDkKNYoxym5+oYF+5fG8P+1rc/oPY0Nv%20U6u/g6lcy2+kVGN1q19Y2N/Xqphr4+gngytv1q/o+yxe1mFcKryhDaIfBef03EzzO9FLw1h8myxv%200PfJx0Y8xfP6AkvoUXUk/RNDY9bGfbYkt88+RyWDgtcx9d2t9Dzn9NzjJ/Ccw8EprSu0+T/VOBPN%20yOJcftuHD6Oh/+z8DGspI/94cx+r2howEmA4II3/wpQpcwADBnqHH2thXs/5TPU5jf4LWt56BKyy%20plwDqmQPEbOOr4PmIy0WXwYO21k689QqOz0gdnSuSge6XXnjbJ5N8L/dRbkocOuwBi/WRMp2pcwm%20xOlQvE2+7URLfCyOU3yuxQTLM/VggtVWIX5M6HQCrqzoRTPPI37uhZS3rCRk8C0b+MXV62sKFFY4%20uUpwdIBwcaUPZ4rfVvwWpHfrZckj58VVFi9thQadwXEsbn528pEfQI5XuLG8hUU32oSB6FZUaxPa%20MQbeoA9ZG9A+OCldtBvltgJ5P0K5wlV9wq642I4NUB5+R6x81I8+KJ55Xa1fUQeVRZ8c1VmW1stj%20wOOfANSMdnswfn+7+782tniho61v/YwC9fnu1+/f7v/f9y93r74/3sVV6dWvjyCXgDWafDy/kvfD%203S/+zH1+hm7e1l5FM8kC0ol2KYQvCSxEVXeuuf4Tv43/fj+N55mLpFd80ub003NpP+6Vpxx+XPFv%20+dv2jj1wY4Pl5fl9PWUr/Dyw00XZ3mdSfZ2H3udnHKtfxHbFanUMHUWdPufPtTZgnFvWZXCC8lYT%20joKEguHbLgYEk+/t2sSvmEz++BFvUraaAb6mvPVALkzATLaBmq6sqDE5+wFtm5hc2TEw8aDY+erE%20tHe3dLnyU7Zc339yKxvuH1Pe3r6/8/KgH8VtYflr6uPa9qPVyfJnBeKKXLEQMaHjyJv8OL/nB8SN%20l8QPmoweG4DKg3RKHxNq1BE+u3Jq9HLPpKuzWN4mhS5X7vI2ZkfABqJO0OVKIoqLKcr4xjnDXjpW%20HLayLrQ6/cZzOrzqR3rPh3jGGyxfKE/UmfrEL2qEEuX8MJf5Q3qeVT4KlsrJZeqZqyxwftj+8R+n%20j/TRfvfTr3igwMBXrG60sSyqxKd/kx9x4H9eSbeA3+K9Kz9Y9lAuLU/Vn/po+5/6UDfV0bf+7V6g%20D6l8r1PpD67km1JN+yBkSOftbm3l/Cx5ev7WR1Um/jyrfH+2fue8MgFFHf3D1CwQiuKpuDl9zh83%20Y6YdQC90AvoCMoB8FYv6IRPySwwz2udnwtTfalA3tkXgi4AS5H55nBl8MaB8yqTARPbv5/8TEyyK%2006KEePbxUiYR4qPEaTJUeg/vpG99wOSbxlGmh8mVMqaJ92EuT8+uZBjNrrAYfRNKnjUs/4f3VX3J%20I9JZ6SlNl+ImTx17uCSgT/ykjrn+8IP640S/6s+4kdJHuOIrvfIjDD+eW34q/+nZnJdh432MHg9m%20P/rm/d9/eN6UyX1e6PncVOZBMKWceF187DnuUnltnAnzM4ob9fW6P4ZC6s9GD37wL6zOi9xnlHKm%20sNQPsmIlfjl/TemlTZSqmzb9B/OdocRjcdHmz3MTe4L7pjKEtpR+6tNxuuUtEYvAYuJiQGK1AmzF%20SLDLjzNpuhcQ2pgUyQOHkMfp7Tjdu3LT3MfvoMbPZlG+4ud7j2+THRMRHRjFTM4nPJtcqudy9dWx%20TZTxceAoyyc66LJ6US6OH9NXWVN5hb6JZhPmXMnTJ3PrCEyU5J/rML15aIOvTh91oh6+TWjpvT7G%20Sw+zeCiiTLrkofgodVmRU/7ZeX3KvfhGPO6dH+/j92Xhw12ZrBVfTvWb6Ez1pl7wb3bxkkBYMOM+%20+4+e4ROKifO3oVPlTX7lmevM7/gcBYqU8uM5W55QHmmLqa0Lv9SmHrco0CpvCjc6qC/tQB+C97Q3%201jy90Vq7uu7wlzI8v6adcj29LBT5YiXDkiulnbqipFKHZRn5OepJfsqTsYdyyvjMdYVfvfzgUYzZ%20oFGTuAQU+chiSL/QZ4Los4wZQByUQBRUFNGXiaVKgQLBgo663SXllWfA2bE4/1IjywF44m3Ltsx9%20TA60g9pcfdwVOwv/9/H3Er+ks7jce3qbYNr03k9KHtmvCqf9LQ735P/t3SuX2zNtZbxZvHiW/6dJ%20QfFyP32c4ihvrp53rl+H3ilv7ht683OOeymX86T+Xh+jj2f8FT7XG0edov7TxG5p8Gtp9Phl7E7P%20U541b1Ue+ZAn9LR89TxIs8YnKw+FkvT00f+9/ef7/337ya//5018I5X4ypf8lE7PbX66l2vLl1N9%20CFe/FT8V5nwyBdbrl8M6eSpN+8zV86cfOe8tzPqTFERkPXGGeZSyenG498VFoV1xZDBZQ3fxATqK%20HZhiD8K3cKLyNpOJVQ2h5StqIwJGcg+DABX/9uUxtv9WvvNGZz5ieQPQIOWKNwYDsZrDesLEECu7%20b25hwYluyvO9aZQgLDNMhu/+8nv8cD7xWt7QTj3IT2CyomwmNsogZJrApuvcKKwWpHhxZaKMiT2s%20h7pCt9J5nn4XqxkpIlM+5vzguF2hG6cwVw4LP2WZaSdIpzPRmEFavqf39n18RgOLi9Np/IBWrFei%20TfUNfkff4J52Ia5b3MwvrsWKY/mhjOGPJWcOt2esOyn8/ZfPU9lehvlN7Wv3E7/TPfAXJwo/nN/F%20soYjbViT4twevCU36kU4ufTy9/iWl+ILxEEATG9umlNZqtedTfQql6ssWDjiwa+5zNIH7HmJb96+%20etlA25xSFFU/eKj8xXPnaznvp/4msNpX36F+bpksVkqllcNCJ8vdGhhnfrWFisYRQBjCK2QF50MW%20tRz0y6fGRFeixy1spni63DM+8ozc0xtl+NeybK4dccUDAYuBFJw5LnmGovPvQ/zMzghKz4SWy9oL%20pf/87hdXLLdAOa5gJMsSfmzP5THhljnLN+jPPJjpXdtCpT8iN68Po7pD5whucbP6e9tgTaP+Jp8v%20CSmT8EpwK3sqp30WXDE2x8L7l7/DaMGO0psPj9//97fJBiz89oxsiZ2EqLPn588B2mZtp2EEte+4%20337z+nmcVL+94CsG9biwsWL1xU+OZ/pjTX/s1szQs9q85ANdTb/MY3buIXNvZwEdYz4MWMgA5K6A%20Euh6USMv5xjHccaZt3OKXQLhfkR5Y3KjEzIxwiQmIikL3DPpoNBxT5ywcP3j90rDIGSSmt5ETdCk%20RbzPNun03jYlDMWGeJSVyyNsjUOEaWIXoszlpNoDuTPJokj4Wa+ipOSrW1LsniudFIWa725xxWye%20lcvATDHhWOyoG5M9YdSJe2hGEZElJvObMLXDcisssMaXtUmb8lHgpjJLedxLAVyDaFM8FDHxCSWY%20vkAcylD+XD1/U1gQgs5r52l56xZem6MtAHUmvvMgvfzQR00xbU46+Aqfqe8I0E6ZCA0scAgG0sH3%20fqral7oRvy0DelVHBBjtKmWwBYJxOGZX2nFcq5eIM6lt+MCE2SpvlCFLgisFNnmgEGh7bpuGSO/b%20UdZu2/GB4thEapMgZbLYOfapkDkP0a8tQJzoXypoNb09BQ7Fj3DfDuuEXxKTsrF6Nmyua30dYSt8%20HdBE3Z2HhZ+5b0z8tavTXfqZK9DWDqT//f3D9z/e/WmLAHgYMhrrG2MZRU0KD/lN/a3kW5VtbXEE%20k2K20m6c05zq4H18P7y/Use1/K2+Trs58WuyqKU+2vZZnoOeuf24Y5ehZ2D69uXRZS9ymHFNPOQi%20izSOagHSYTgC+LGQvgRWlTeIlhuiEk51zH66vu8plrcWdEomJd/2sskWy4FPwtZpsd648la2lUIJ%20YLL7x9MxWeJIJ6VEE5ZeWGgFMeFM9jjKlWIzTd5WjvzIN1twCCNehtNhSlEohDER5/SiZx++hXJi%20A1SOiVlfzGe7bW2CRcH7/a+w5IzKxVf0qf7UCV57fSNaudZPh1DoJCX5Uh7OLUOlTOiE5zx7mF2x%20Dqk0/Ijjlk334f+SFuVPntzTd9QelJfBqjfzl8kvaAmlHGVwXXmrATXwmjyoC3lkEIZySB9R/ggM%20FG0sQJS7bKv5uQ0RrbOltywIUN6KNRKeEa8Hf/tuOGaXvO37GZp+OIh1BTAm57rPsPuGptNR10YW%202hnwPBQfrDg4bf9wz+SGBa7NB4RPWAuIRx64eNN6jq94gXIt9WMC9LJsQqSc1Y/0VpjzI53KF/2u%20dNk9fq2CpvhVuE3mAfp4KG6E41zJmMIvjWQF6ioDMx/PxVpOTPaA/yy0xT9cy09ozc/wyp+xNJkC%204sqN5cN2qX8eyepHGPIM5Q3Z4YpMaS/SoMB43uZ4zuWT/z4FjpfXtqxu9Zk45e/lWdqwlBVeNJZA%20UOff5yhjWWNC9cv80rMrtcWvffbFyJT/csHVlqytV8a3zvEiG9FrcFjj8OOYyaWwUN4wp/7v11+9%20oM/W8Jzf0HYA/vWbh33m1YKvFosjnKq8KW9N1Dif5JJzf7v6dpBpwPih2NCxmbxwUrZwTFbEEdrv%20vAHlqytKgRQDpeUqyxyTP4oFfiqLwSQoDXTm9Jk+Bh1ptO3GJE5MlAo9c5225T6b4mUDRVvBGghu%20VTMFzjvSYJKKs2FxdqfXgvjJl7K4V7mTkur3p0+CudTMF91n5/7m4JH4xZUwKUMoYjnPDLfkKh+7%20ckd9uNOz2oIyiMtgxTFZStGhvQlzC9YnFOZ9fTrXT/1I5dFvsCyGFUzn52LhIQXW28oWLcpDCMq5%20WbYDfUnb4NyTF9t/TB70G+rg5Vu5PdCP9o3ZmqZAz89wRn85FVBCO7Gwoa4aV9cA7VxPBJTkvSwe%20q2umIt8Lyzhu6WKyzh/IXuGpW2rubTLE0mOy/ryP9Lb09vzB/OwTdlE48PctMeixZ+4n+laUgRpt%20WetAadxSBp4e0CFadN/SlsOjHeGj8xKeWj9DeUNWeX8wh1xxv7vHWQmya85/LqXkK+UeBbeRLT3A%20R4+f+18XdV7Q4QqkpeUq5cvrNCmOs5W4l39Le1zzva55vGWEXxuyHLOno1fqqRha3nw1v3JGTURQ%20MT84XwQ8CoPv7abVOhq0mxYt3oh4hOe5lrctMBmFEhOHu5mgoB+a6Ow4/jQB6rmnvPUx187TlnxU%20hk+WZUKeYwq1D2kyHUCWrXny5hrO8y1XV1QsroCiSn2r1a+1F9ui/mmRVrjbM4qA52PKbn9F+twY%2080uKPM9uXbJ6wLsadfq9IM/gcQhGcuHKM25qs9LHzuWdFCyUQhQ4EL0yxlooc6HI1ec5Ar1aZj/o%20JX1PQcPKRxg09MBCbzRmv5XtBLYRUIx1FpZnAX+dD9FYeWr4WVyORRi9tJUrD3bv374r2x6XBPVs%20z7042jFYsORK+Iy4NSk7dh1Bab2+ZWLHt//zWEfaZRx3CunU0xUJrDBlYsblvKRotNtZkt9C+7wH%20U9muxDwjBu0vrNUKSxYKD1YjHBYkXr569bct7kzuia+AM298OUHtvkc+Ecf7lMWHxwLWwvo5FLC1%20vterCfrB/WNYn3HQr/pMz1hni4IainaLyPdY669DeSGnumO2g2753bY9n9Kl8lYKYhC8+et3PyOF%201Y3rSFD7G2T+dfn4VIgLRBP6AkogpPK2aXs4mXKwusV+sa34jUkyNZ7qlAeWpsnfJicmOyZUtoSw%20Rrn/Y4pTnKe3+IRxj/KGYHO/HEdpkn/lSh7c0/hYs1jVe11NqeC5V/7Ikc63hKHJ8uEeawn+KBDK%20H39ZaHSoHCsQV5Rkp8uu7ywcBY40tK2XY2HkGYrgP/6TUv42T0PLi3GFf71+ozeB4QfxuHcejNpr%20w6ndxO9QcGOLHV7xzTinw3jpVl7nXT+vPU59hat/VoV7+nTpV1LKKTdeyLE+eqA/wYvoK6H0e38k%20rOQhpZTyczo554eloc7tpIlg19umKIiMPeSCj3+PGwd7CWOcPs/bpjPN0EbbBmXXA3xhPPUQKnkL%20+ZXrxiRPvMo6keM3aaUUabLtK28daI7w/yOk0B7NjR+LHbe4MGl3FAoUt8kSY/dcXaErz7LU+CS/%20QyEJjLZMZ9rX63hJ9PiVS1+hxOLTd2LrNeJhXcPKxviaFHrrD7y0wEsMU7s37TAqUYoZ/HYeG9/Y%20aszPhHsbYSlbtHnKbRFG6Ey//011MX9rG2itLXGZuusCupB1x3B9+oaWN94Ee/Xb2++/vHr1/Y9f%20fvUt014FENyv37z1T274N6JMILNiZSKgAhLuKIC8vTg6u4DycG3LG53AlTfrbO1euoAAZ/LNmM68%20/WBg4EqJ0wSNJUoOa85v78Kq41uKZVBhafE0d+9cQbihD4YnvPKtNutPKMiMAUA/i7NH10Puz1xP%20BcoZ7d2KG/oIyt1IDK2NWc6AIAekvLHAQ0HiYC/C2RdDpgDih2wgznOC8Q1NvhDlUx73KyvtlQlv%20C8RdnQg6E9tRuPWQybmyUMQbwpnaWcmLNtyrvI3ru58TOSaTMZOyW40e25cuUO5DsZNlKZ9P8jR2%20z8TOPfXZq8DVfNpP+8vAOr0oaVjeiIXi5bwyBYgdGZS3mseD3EpfZM4mvlsoC79pD+cdz7RZfkbJ%20cwXrUogjTyq/p8Ctc8NCF+NKKdZTAhRJFrojaCErhVOL2rygRb7gv5SX2+WPMFTe0DbZOmDFjOL2%20x2+/uUJ3LWBNuLzyNjNm+tRGOYztClwy+QpYDFHgMvZvm74cUHO2vVAusKDwogbWGV4mYLLGH6sc%20YQx0WVhI54rd+zu3nKC8nd69fl4secLLMvye3QefFOhfR15WOAaVHkItLMlHD5rPQHFqt06JhbJP%20/xiB8crW6Y+KzAkUzdd//OGOc18sSCd0FKqWiyikE1YUMAT6qvJ2IchSxaTryo9NuD7pYbUqz27J%20sGfV5tgP05f6Wl1bXuzFnC7nwL1cQIvKyq9cdRf8L1YmJnmsSi2advG4KBzPvWV6BbAox8EVt1yx%20RWoOuc9LC/PxhZmTYwRvAzm+en2dh9piQub7ythoMeeg/Jp8nwiyvKGAZYXMabH6EMYiFAWPOCxG%20fbexxEW5w6gFiNd+heHUGo0tb1bwb7+/dsXt9W+v/P6agvryytuSJXOnCqeul9FV3kyQ0yg/DpZ1%204zxUe4BenQtriH/TrbxcwaTtyhtbrW55W/LphiVPUNZQ2rSd2VscnI5+G+jFiPYNwxrr7UcoCjvt%20LoRCF1u2I2C97o/ZXN562S8FerMN5Rvhi+VwCRtVSXhz3+4kMO5kfe2BNP28LwCfGNmWLQrM5/lN%20Ot3jshXLn/1t1pHlrW4//a5yBs/thLSF2CIr2DWhK75dN+JnBa5ur3gBSUBxdaUm02KoZOcBZeOl%20gLGL1Q15HjCl9uGv2Np8+BRvnN6NxnXNC6Hvu4Y5Re/uYniC9vExawpYD4Sxu8C5WY6t6FnKHDoT%20x8UIx6/7TcsT0VXe2AL95dWv05YpjvthBcq1i5a5A2YzCVze8nYcKG/thPXjWd6Ww0VbbD1lDIWO%20t09lqWPSRpnjO2a3bdM+ag7GE0J/su6aErdn62Y/6hIDtiI0pU3W5M2tihVBR5/nnCOCn5KwytIP%201rYzXTB1jx+IH4F2cgTVBFlhXN6lkUtC4LK7wG4DZ30ry5uBOqB0IYABK2k/P2kyUef1CNdLXsSb%20LUYzEO7Z8ibeSMk4/Rpl8exKijl/kzI5+qOuft7RaHWrjPmBrLzl/OJa1wWFjY/A8oau+pW3qd2T%20gnrp6mHt1UO5mS13bXr3m+Lzb46r8PYqOhkLOiPlSgsWSCyP5Vn3rsD5OLX0nr+ueM206OreL+ba%20tlFcZV3LChqKLMo6fKBv8w04gVSRtrRKU3+uDl2J17knbtsOW7QOr+amvPx/DrOr5bfw37iCvXF1%209XLsvm8tL3FOReLbKRha3gACTZXQ2ZUWCAP2d6V4tc8ijcqPlD+AAnF55W2mdy+DhtumWN4Ks38k%20lOHo0CctWm4wsJiAeIHBD6nbwOfZlb3P2z8L8p+B2n+lHzBp8AHf2Mbc2+tOA6toypGjvRZbtR1a%20gyr7n8L4jABbp9omZQsVS9xizKc0jNf2fKgggacx3z4L+PUF49MAerS7gPKm8738tFANzu9+8G1V%206s22k6+4zfn5FpMPKES+uublEVth98CEdDXL2wHQbvx6SgbKG8rrFljkIStQEDhy4W+svyCwDepK%20WrEuastYz1gidT7Lwy++0Hpe8IYpbZPfsPeXU7BGmuLKh3t56/S/BMYsY/VU7JdRrcy/3hwwVN6o%20LMIMKxwOgVatsosQ10SAWRDhpb1dPy9nz0BMyytTAaGOuzeFibewEAwogJTv9yYU3RrA9dzn7G9l%20tOHQgfLGyxaiC3+UN0yfPE9pSh4TneUeR7z5vlOPa18LPSo36vF1etvWv+OV05hj69R/4N6EMW+g%20Mvm4MsBv7TX59ur8kp79vuXHuc+Wd/ea49nVt04/xQsE8emCoGnYJ0pe7m9txJVtt/w8osPbNTmP%20h5toiu8KVjRWeQRNhOH05in+XHme8mnK5upvIfNbihZHq2SBPOhDjH3KlQxAPmhxRDhKBHJl9LYp%20uU45dxTRSwH6RCOKGVun1wB8eU5lVcDS2lPe9r6wwHkq/83MF6EEtH3PxpCNPRxKGePQ702B4To9%20f4+r4i1R53tdXK4sFl60DRY4AesqSiqKLBZT/5msZszeAJY8QbaNx6zJQ79k2VTyyH7NfZ/zx9pj%20obzxmQCUNlZWalwEDqtL/NuVM29nefxyQI9D7tPebqm0Ph+CEshkIWRSx+dnnhYobyiSGT/iCws9%20INRQLLrfA7MJGqXt/dtQ3mKStfbqxL2hD50rZAtTP7f1I4GtUpQ2hD7XtZcVAON1NGYZ95IFyBT6%20E/coSFL8iIOShH97VIHzI5yz9UWEOeTMjGNCbg9QXDgqwiKVIyJ1eZcDMjHLF54ZewLP8HTelgpL%2016Xr7EclbBIHlAkeTIajvH2lvFR+SyP9A+VAyltWEgT5eNqSf8/vPPTy2JcvPEXWw+ceLUfmomif%20GvJj4m/DeUYWC9HeyzinQm+aYk0HVlpYF4ulERlF2y2/fXkD6PVPt64P+pbiK5T7Zfv1/PA9HSvb%20pkYMlrCHz75iOaWYfSkiFgIei0Nv2/IpQfntRPKzKG/Az0jZQM7CQ/DfyTTF7aa8nQoGcPxx/6Nt%20xUC1n3csL67oo8AjsJA7MskdAdYvFCmUO7YqUfDq1e1lgDJJOSws6fM+Bt795X6yxF0SKAuLVbz5%20cYYMuYPlG6WZ72YiB9uXAy4FyuKMo8D5RX4y7++3pixbmSzeOc9G+e1EhkWWyZ/PTvi1pbHTTuRP%20XiiuWTEFrdX2KcBEmi2PKLNeX+vTpyhOuX69MeHh95/9HBqOdqZ92eXxZ+MpbU4ep4+poBur6P/+%205pM8AdqPuRWZj2Ncr7+08F/Ess3V/2m3asxW/TcMVOw8ctX3ONltcJll8J2FIkvw6/UvyiEOjvPm%20e45WrCpvfYT/HDqKdwyaCOjE2m59DvSUxx/5zFuG3obEMoRVqFUu6KRS3rCWEocthRs28IP3iww/%2082gT99bLCmCsvOV0bR775AXCy8+gmXvziylwb96mSX5fHi8RTKStfIPPTOYoQigU3DNx8NvCOFlQ%20zkbKJ595w6pGebl8ZKArAW//qSYb7lAM9BkKLG/58DtQbLUXdUZRIC/SnaIcLaE8tvMqVPh/ARqy%205ZH6Qx/14f6IQultavzy9OZInxXUXH+sYihpzHNM2JPCbuGEEUcfvJ9woP2hmjpkxTww14f+RhvO%20b6Pe0IL+wdijPWhbLG9L2DLdlGGs9syX8QJPKHIsBOPt0y9uAENp0znZdvFC+yLftOtHPJT9LSyV%20t5IxxLP6RHjq+0f1m2XNkEgEjTr+2oColLdGeRLGqS+H3Za3AwPqOSGeoXzSwbCmocChmHEGDsES%20Ef71DsO5N1bfhLHF2rPQ/TiIus39JvegfH8D8EnsMX4nlU+HwKFZgYtr5tqq5S2ND0+j58W4yTmC%20eEbBQf4gd5BBcQYtxf1Bxl9gphsewzdkjJQHgALEpFtxw+qIP1YS/d6te5drIJ7C2rsfvGSQLU86%205I7FTei9tah4+vk9lPwF3R1gnXv1OrbzLqO8nYe8bQzyVrBbEg/2L50zw9FmuYbco7RK4R0BvrgC%20fYZSxXglj7UjD5meGxJSm0/9nL7Ac7a8XQHIOWQe8pRdyOW8u+w5Q8sbq7H86wpcWSnMmDOjQD0h%20nOhAk1JQwHPrl0He2jZtlacMKnjNwf8zW94EfYdsFvgzP33byH+0vo3z4+HHpfwJ0fRpeMZ5N39x%20IbwmtM+rypvFrsd8nPnQc7bKyC/nz+oT+YPscTlkCpyQ410KrIxREH2BY278lnUpvScLdsgHUvuL%20HibvZB1pJ4oWTLJMyJKryKK8encF+6BsypY3gMIADYz/DBbT+OtcG9YhaJE1EMXOaWtkcn7inrKk%20vGVlsI86r2sAerPypnqgiO5RRlugsNFOtKUrT6mOKLrwkLAt0A5Lflqbl7stbPUlwa18f0ef+i9j%20kkP+P8C9lFv5H1fejvI1LPJye9plobyRUMoLrxTrEC9mvV52IXi/xV6u3fOWKS8v5M7HwWWEPKZH%20zIk9jCxvcy5xp7MYM9qOfeRZd7PPUHkrlrcpRRFePOcOkK2LeVJa+hsdyqOTBpx176U25RY/3rbC%20qtZ+VoI2460/lOdJeVN6o9XvUr1f7H256nlqn+k6h4eP4cr3W30EjO8LvYar3OtqZdIHWLUzuXM2%20ZopXrpn2rLzNvgHRzzaBnyd6H+c5ZmUv3kZF3rDS5D4DJUJKGwtHXl64Jujv2mHA5U9mLOpWrgF7%20KrwZ+WfAF/gGb5FlpGGSyGeUQHtPXCZlrigGOBRA+HcKvPz3Mf5Fwy+/8+X95msA5mQVRL6jfDHx%20Cz3rXAvFwZpLOVjrJnR45Bj5n4B2BgCt5Y06QZsUrS3lJwO+oHAxdwHqSR7Um5IJG1nTWspQihV/%20SfU2aAeV3Uf4E49ylvFOKfV5ULerPVV95vR60PbeB4qyTb5ryttcUtvTejR0/Cx/5Bt6D1usuCz/%20+/kMLG/ap9V2hR8a/u1Vdx/WhZ4pdn5Irwgm7lHmqIpvxZU3xhDeWTHLGClvLZbK22XRVd5QXH+S%20FxYEXlxgC7XtGPCX+mOdIzxP1j8iOBAcv7N7w17MLR53ox6AjJiVsRqcWUMJwoKGXCAecoGfoWKy%204wgGb3QiE3C5jbZ6nIdfYHJHKCPbkD0oi75INTnHFZrqMsZUjUJ6/ownymPbEsvbZJVpdhvgWV59%20o6jh4BOTC+ekOJOTrWdHeJItT1I+sLi3ljdAXJQ2FDjiuQWplAWFrULXAmWGdJST758ec5m5/vj6%20GTDjJfcocbi9FLLYyQoT/UqWuMmSdqC+Y8VqGypvKyV5u4IiJfVA33lpqBWdQM9vD2g7+jlHR6Yc%20zK+vvJ1YRrlmICv5PiRyk7JGcjWjq7whcEksxc2VN8vctw4virkamghcOVvZNpVycS3sPvN2AVB7%20BMiehroMZn7rsxbt26RSXqW8ndpBXwoQyPSZGy4PlIn6HOyl8PR9jm1SPx5iC1au7adCmAzwQxYC%20/2alKaIoYgLboSh9WBK51paAGa68mfLA5O4ThU30LbJlqJqILE/SAiZgJmpZfI4gb5sygZMPC2w+%20F9KC0rR96kpNUy8UhtZymCFlCExKQ7FqPBd6yqvOiWnrcc82J5BlMoM5hMPuzlcpSDsBH0nX6xdb%20wKrpbVSeR8gWvp8BHPNyeWRtueew/whZcc48HFm4GZuMZ4xYseP4MC0IBeZ3jFlceau9p8iTHmu/%2071wiQ+5VXsTttefwzBtQIWiCS+tFL7ue3z7AeJ15W9sK2FLuzsXTKm8hQCSMnxKU7S8tND9/hZDm%20bScpb3UXfno6zwVbQzfl7TpASLLo+pGBrHH5ZopZVt4Qsi2oK4JZygtX0iEzGBsodH+b8HXF6O/6%20o8OMIwQ9ApzyfHKXJcvuCZscb3+aH7Kh9i8fWy6OeylVbINOYZZ+SpNd8id/tzTZPRZAFA19pBe/%20yCs+EwLN97agYw5ANvAc+cRkCQ1TPVSGn8uLcqAPixtWR2Qdih4KBs+Rzxx/cX8ll+svyxnKGvTh%2050r1XyablabHU6NTyig8yHHhFw4LKXNbnW6Zl3/KI/nLQonix/PUHinOVJ45lAVowAoqBXsZb06P%20n5RqD+vQtOZy2Wtuojv7OY9zvVKYOe8XK/RUaUo82pM+TFvQbjxPcYpT2y7805W+yXjIZWjM6rmF%20ywBf9CjM5lYbS76AsyfkhpQ3rsO3x0f+AwyVNzoD26EUJuHWf132KPoKABorlXPlwTruCK68PfW2%20qV5YuDDgxHMpb0A/ap4/B4KA9q2ZR2t3/7HzHxtheVtuBd1wPjRm+2j79J4+/jzjACDvpMhxzpfr%20tYCSxBhjsmG7sWehY/KRZWgNcIwJuLX8ZGSu6h5lj0lK6aEDujibmCElIMPpTTQjv1A0kN0tZMnI%20cj0sdfc+idU5XxgdvgrQLMujtho1qaI8oHTRPtDPPc4VZEuHVUQ8oV4oDFmG9yb4nl8NUwx0Z3Qw%20x6FISBHZmthdeSmLAWheg2/dm1JI/akj95R/TVAGDjrhGfykjix04Oe+OdDiVHyINFKgtXXPM/Xi%20Zx69DCu3lVNtaczvpCcdY9M/VC14e7w8A8Cq5c21edMe0SpjG2CdAV2sdro5B8qS8rZlebv2tmlb%20/qUtb6o1g/Q5lTfaE+vbw8MssJ2/1nk/3b9dWOV+RPSUt+D28/D8Z8LozBuTwyZ6csH8nrZV5tJY%20pGJx4yoL24wjVOW4832+uzf5hQXLLTuDLR4mnF2LDuMZ8oNJe94Cw0KwPtmTRhYGTfj8BOCen8dq%20QVmyWGRQZxRDtv/8nF5R7qZtSZSSZwL1d8um3U8WqAhyEA59vpA12rHOIUtQCFAOBNUvpz0Zqc1Q%20JqTgbyljQMobfK23pPuU0e70QfJXu1wT8AzewUP4iVIlBZl6biMrt3OdtP1LO7SgDPhBOVugvZ0X%2079s3fYuye3fZ3yPe31/GMTctb3QiKjOyPBGPM3IIPbRorgh0PQPeNpX1rncgFiDEYtt0+8zbNQf9%20UHmj/hsC8RS48rZnsrsS/BcXPr3xN1ABAwmH8rb4kfMfELdt0+uBcd5T3oCsci4HOB/GOY5yFkzj%20F3nA9oKfF3lm66jkHY43v6BzifPHKTyBH8hUWX56shUeLSxvJn96FKA8ZavBtpWnKIeWRttzTK4o%20b63lbUbkOedc33n5psBlWSaLyDRZFyVBCuOh81at7D0gi3s0w3/6XI+Wqk9bOcxNbM8B8Zm5jbTU%20b49ydQRZeYB3vAXMdYk5nitvRhd16Z7VS/zK9SNf6rClQM0lHYeUdfGY8kUD/IRm1zHcp2Cjvem/%20WEJdebZFUE5L/9eYUtn09boO8xPjh3xkDQZOX7knv23L25hDChmVv6jrTqxa3rDMINRgRBYwUSz/%202UeOswwIaTqAPgvCYV5vEAvjEB6V58BvvfVqeRjhYg4rXlnW8Iv09T5/FV78TrnPbvK3chjQnr+X%20yYFso82UN/0wPf45vvLo3c/x0v57CiNvBDQd0evZhE9p2meLM3xuwtQGk0vhWNZQ3PhoL9unKGvw%20lwnVz8OVj/jiqjy5Fjqn/Mpzjlc9Zx5k/8Zd2p8JEhf+0ZemNPl+8it0TvX72Z7r9pqucuV56jdK%20n/24N8d2BwsdnltrG3LBFTeTH4xzLeZcifP+/m1S3nwbcbCoeyr4S1mmuHFonzHJT0VdA9QbnjCp%206FMdPaxb3gqvk9BH5rplyCayjLpVZtAWWMqYPDkn5X6mVC4tb6McakgJyFYpTcz4YLnKvxwQk+X2%20W5GC4rXXUyc++jL1n6yAPYWnA8rVRD8pHtamVT1OpKnGnCNK7xaNWXnLZ6oqugZAgT/Cgy1kWQBv%20oKm1ygqynPFdyRF6dcCPucoVaet7a0C5pn59BTh4txZOfX6QbdNgFQKGQ7sIWwQDr/i3Z972dIy9%20oDxX+qxBtrZNWcVdC1LeMn7KFxaYRExZe/wSChwvJ8T33+59m5znUyxvseVa8+85wYRGn7nhkphl%20xDlvdr0kMB5Q2HzFzcg0JfYqsMnKlTebMNaUt67lrQMpgwA5wkToixX3EZbyBeWNeFJCgF5YOAp4%20hdygbCwcTKY4WUWgKytvUjSJjyzHaQLmEyr0KX82XlG/e5MneiYvwt0aRriVDa+ywtTWtiddpbyi%20GEEHSsZeyFJDOq5e/pmoFz92n+tj995WpqigYDl//dwd/MEy+HXaAnV6jJ/wrQ/51+HawkT5Jn94%20rnmJsmJc7ITR5DSao/2haW2Ok3KVFX/qlZFTQwvtRb44+Y3rXCvA2ZJKCsaA8umBeRp+9EC7MW4w%20WjFvouRNP49Vvl3JAhhdSjuUR/raGrqWNx8oBhQWtjSwmGEVuybInwZmJb6mnLnydoHBMgLKW5v/%201ZQ366DPpbzN+OaKWnwWJLZN6YS8sHDKj9KHct1L9zx1hL835e060ILr8nj6voJQZaHqi1QT1Fjh%20rgEpW8iYLeVtLXwEtqaYpLL1BbQcRXlhwsoWh77ytq8tUCCgl8kaixqKAG/cSmGDp3kcIuP5IDg0%20EJd0xH/9GoUy8pEjXPlF/qEUcoYK/1PmA2Quylt85mOvBXCORXroQeGflIaG58K+vGu0aShP/BVP%20uEID9MNH+IEStjmfFDpzLOpA+yhv8vO2gL9pPt5bF/LjW2nQJH0iI/KZ/3s/sHZdYMBTWfS2zutl%20euEfW9B5C1VWx75CNdPH2BjJOyzWKGsABY35j3g6esEuhO59R7Jb1nF0lTcEF29c/VI+WCmnFV4f%20S4L6JDYm5gIxZks5I/yalp2h5c2051FH2sKoqfB/Ccob26dsk4KsvNHpdiHxhe0vfS+pxXPU8mZ5%20ux6up7w9HVyRmhYb377/+52+e72eyoKNMv0XDlb6JRPeeNt0DPLfsiQAZA6TH3Fl8dhrecvccctP%20kl/+jDU2yQTumTCRLW18EFa08ON/fgbZUgLoc7JUkRdj3Cdlm8h5DmWhLiOQ8rT0oTB8miyPe0H5%20pNc8QZ0Wltpc/x3oUQvgQzvGqGP2Iw5yF8VLvJ15nHPulwLtFb9TmfmTJXvrxMIg+tasFLdlZFq4%20o2+gRGGF84ULSqjFJw3t77pHKh8LGmX0dIXaimnJyCe1D3VBKcWRB/0Hmkcg/dq2qedfXH6OB9Ec%20R01aWMxydxxd5W2N0Ap7GnNvg0t5swF4XylPdeWuo7zNZey2vO2s14xOw1keT6+8Lctie5St03+/%20ly+4myKHy58QadGpjf+n/Xb3nycAq63ReYteLfYj0s45tHe9kNOR8+gP+EuUcgynK28btB4eW6eD%20OuhnuHhRgUUqv7KARWOi84L0MLFQpk9QK8ob4Xu2TXtgYnOLml0nNHWYJ9h5i/Ucy9sW2jNvlwYy%20lLHOhMzELyyoL3xgIqXu8GCeT1LsjTanvFPb5xrAOoaVq1YQLtN22nLM25oZ2ReLL3zN/arGmCb6%20B2PCF9xWJnl4ncr8mFMSTtv1FKJVpHal3ekzW/Ovj9kLv216Cay+sNBHPXXwVXG2VdnTRdvUfm9m%20CM+YDXGjb8Uh0GgIGm/zzFtH274UeuVf8+exXHk72gEvDP3WKVc69J/v/nLL27/fjk/M/vbgxZXr%200+GC4ODK+hzQllvC4GfB6FMhQJ/b0HYCLy35F/xTfH/LtMgFFg0ZT8VBBHO7Uu8B2ca5FuQcb81i%20iad+/lzq5PLP6oL/SM4BZB1p6JsjYJk7VTmg//k2WrHEMB7Z1lQYEz3WByY/rE5qQ5S38dum54Hy%20rjIObTLOfZCWRIb7dp/NEyyQqf90FMgclhz4IeUNheNof2Ocvyjlzeq6VN4uB9oOntJv4SV9CN4C%20nuExiwbi0K8VtgeMmywzaU/XB8yP9sEa5y9OlXDAL0mMFcRt0Acythah2waJoGSbnqQ/HeBRDyco%20bxkyD8bbZFKq8GHrNcLiUyEwBwbUb5VFel+JWhgOyxeCnA7hQq44H3A2IaApezh+9uzxLG/ds9Xn%20fiZg3a8NK3l5vp10bfmEo7wh2BRXeVfPJb3KUAfsloOfpcGfFf49wkX0Kk6KK3o9fKU+W+G4iS4L%20dxrcn8+DvPHtU+qP8qYXFjyfkh/xp4GVyuBeZZAe4amy27j+fKH6dMNFU4mDIEHI4p95PN2n9O5X%20ypA/aZkEqTfP5OvxiYNL5fI81T/nWe4zfcQd1aNHx1SuPXsaC/dnu/fJSWl25H9uPMXVmOVeYz2D%20MdOOd86UaQWPYsdCyX9Wysa10MvrybAQqJkWU84+fDD6vsQC1eik7qKd7yVKCUWJaycwjR3OxdBm%206pfid+4r8DX326l9Unu0Y1HxaEOsGKRnMvXtQSZVPx8VW6o8M9kTT22O4oaSzX23T5Sr+mK+Km7b%20R0QvYyKPC9VhcvIrV8Wr6pjynOraOMJJ48qMjVs/w2V1pr6c4aLOKCJ3VgaKAWFer0T3lFepn8rL%20tCCzp/Zp0vg11eWwf7l62ZSZnkWT6HJ/86PfUVfoUhzylZv8mrJ1n/09rMSd7o0OycLYbo7yJv6W%20Z8aCpyM/0ZD6r3io8hSnCuPZaKMNdZ6PcNUBf194WH/yuKqPriVPXG6znIfTaHR5mlLP6Vl5WFrl%20xXhcopVTzfOKcnYJCXeS8pZtb9xlbR/By/faBAlirjldCzGaAf68lrenfNv0JZx5A6zO46O8CAEp%20b0HhMaydeXsOuOXN+sypQBhlCwn80QTdw1b4pYGAWbPgXBOMV4RhD1izfMyXcT/fz+FA/s8HlZ1p%20WNKDwobl0BVOlw/fpmeAAgo/fAFqihv3QpWz1dUnCpsw1vrlqZY35T/BJhAO1UvGcPYHq6CXb30b%20X+49XfdTIZcBMuGpLODUJ/Of9sIPMFe5omFKnCyP8OtoH4Sfp7TPtcCciPJ0jbmEPiP+AfjlluWi%20nBDun9bRs12rPngGeAEHxTvXisWfzsc9CRhDXeXNgooc0AtOKHtY3tmBUp/iyo4kBi76zB5L/x6c%20aXnLOIWgOQ2NLeVtTTkj/JrKAcpbW/61lbcsaJ4WM//5WC9bpVLeuD/WphH3Z1Pe/HMCySqEwHhJ%20yht9NdP3lEBQ7eu7+/vRkR73Q6JMbChn47OYpV1NFl0LkX9d/sOnj1fbNmVMcE7pRcAn4zgjdupY%20/dmUN9Jjmd2bXtvG1x6v2t5nS1ZABuM3OoN3DWAtZ3HDYnmJOC4xKa/2x6IOKz1wvabcE088npey%20p+F85a0QfC40ESCwXpzljS1g3ja9MNDIGQDXWC0dxcNDfJiXFQPKW/w0VqZrH41PrbxsYay87atP%20m35LeWOCesr6syJ+rkmktXBso8/z5+/9Twfq6h83tolnzWIKb5FF1+INMrRVHq/9wsJLkQv0WbaL%20VX8ZDo4Amf08Fu9+e0zK24lWnVb5Ix8W4pWCkeZ64rnydqH5fwTKQVFD7iKHWfT0rHETrkAPlrKR%205Q34eMa6a32IOd0VvWJ5pF/hh/5AHrLGLXAC3Wcpb0syGp+JoAHBCTpTwOTXKk8ZT6G8tflf5oWF%20PrdeivLGN91Q3lgh8GsLKG+7qGo63foLC09fTwRsT7nZSwn9LadnAloz1xP+lJMUffW5lDc/P9Ju%20m+4RQiVO3Qbp6QRB9qMA4e2WN1Pe1iymOmN0Wcw87m2395W3y4Ax8WIsb4ZzlS8pLy8Fk/I1KQet%20hGufa0zpy1y0ZVlT/a+tvFE+5974Hh+ymDeo/WWconjXWK/jqaCOawalMbboOY/eE5S3tsDY8+Wt%20K0I48MreLk4Ni1BgHxiX984zsLzRYVy7fmblrXvm7YzvvI0AfxgAp66WLgk+E4LyhuLmytvno4Ip%206vCzbZu26fdsmz7lJOUr0TMmoXPQs1ioJ3Pwl/GuM2HICD/zYU79nXNiyA3iLcf884+JayArb2uT%20PzLumsoBb1u2+V/T8uafgXgRylvU51zl63mUt3FbTMrXYC5Z+tY+bXqu1G+knG2FXxJuafs7PiGi%20bdSnnGN8zP4MnwpxM+rUYPGWKQIZAYxZMAtrmQ5jvzcYoHDBDztaOn8Di4nPlCccafFHwOuKgKfD%20MJnquYpTfmvR7zl8a/e6Dv06+aOAeDzLj7j/mPKGYFO6qdyUz9bzIi0CvJTHM/cTLZ10F7+nvOxX%20tk2lvPHCwiKO8WORV+OHNUHto/Cq3Ke6p9zCX9zUn1bi+1XxUnqEBvF4pm5ev1Iv5aHnqL/1H3hX%20+tRquefcW5koi9CIn2g4Ka+j98anGLOf/Lm3HUB8LLGMfT8TYmD864vt/majpUPRQ168bCzrB3q+%20/ZgBKW8sYjfPvF3xLGNP6b+K5a3MFS9HeQtcQnl7nkVT6V2N0kR/WVPetjClt3qBTeWt1P+00o5B%20ChsWN513y2fgrg3GLDJuE5uK7Nx2l+Db6dumDaH6grEqKmGOoAIS+CMQ5tumJtDoSCN4eBH+18Cq%205e3CgEMMkKPnLa4FXlqQ8nbK75oC2mftG1dPDQQMNJ0KJtgs5FGWECYjEL5mmbs02P56iS8s6IzH%20LAu+uTV3mhwsLZCCK3jophB8SgS921jGC5/a/5DyZrLosphpIf99ytve+q8DS8k54/A8LOtwmvI1%2050P6c5S/c9BrkVb5qrHdhlP6Mm+rfqND9eLfFHrFMQtN0+dI/OfM7hc//3ZNUMeR8sZ45nuV7CDE%208xc3aPH26aTvGK0sWjFwxWJW2G6XNZz/wsICpxHE6lvKG6v7Ea6vvC1/weFqb5tawzNA+gPu6cHk%20+v7u9feP96crb1gt184sPjVkCTwVpM+TLNaDl3Tm7aVtm65jq5+/jHHQg1NWTRhjWqeQzgSzV3nT%20CwvXQu9MHZbSy75tOvOIMfHyzrydvhUm5eZpMe5zrfIVGMdv0Sp/qt9LsLxRBlY3LG6vXhudNm6e%20olyBFxZY2PQNUFDCp0D4RZY48805YD5wr90G0mjH0X/b1Hg30396TU5S3qbiFg27h5B+HJQ3vg+H%20wKIjjeDK20r4ueiVf7Uzb+ZekvJGG7z/9JsJ2jd+fwxRh6dWXraAgLmk8kbd1pQ3JqinrH/v4PlT%204bjyNkLq/xceY2ej0OMrbBPA/qq/3SMPWGHHR3uDfv6zjYz/UsgHtpW3yAsZdE3lgPzbcbGwvF2w%20LZ5TeZt713wXysd5yttzjbsJqX1oTylfc28MTHdVe87hIKcHXF+K8gY494byhuP3Vp8SjNmR5Q1g%20eePYh4wWKGo6BiIZycII2YG8vhQOK2+nfWBuTjNKPVnebIDfrzTOUyhv/w3L27JM/3L8/RsTtPFT%20WTPauGN6ab+XtG3aKl8z9vGctHlbckt5I/xJlbcNC841sU952+bzvpZ4GUAwU2+Ut+nnsgoPsFyr%207RHUX9O45o6tYtKi4LGNyNin/VyZaxxjyMM7YZdwvfL1Cws53qUcchvZ2gt7EncfvJfjDB7KG7s8%202X+vY47iu2ht+52a3xHXKwO5i/LF3NWG7XH025ye+tE/uLZxccQjfi/sci4sXTjqJ+WN+9G4uYbT%20Od8jeAqpd5FtU4SR9nxZnbLyzJVFaLHfm980a5G3TdeUMw9/hjNvOqNzHuq68/Q8ypvKa+n55i8t%20oMDlX8kILGmvET60T82/ZcwZoxMVl8O5lrc2PYJjTTl7auWNsZKVy6cEgm1S3myFTltqccdKk/Ee%20lqnZeoXCgyxox9hLxUz7l++v//jj+9+m3Gj7BDlHfbQyZ7uE+vrbs0N5EZY3WS5GIBxZdC30yvet%20oSt9pJf2Zuy8FGzxfwvMY8julwLkAMoUffEUKL3mIs6UUb9RbtT/HP4dgY+vx6+uuHHejbK3F42X%20xbbyNuLUae2xB2da3tjr/ctNhChvMBUlTFsH6kgyIT4aA7T3K9AIMIY0rgRah2Hyw8+FJOcwyj2O%208FDg5nBpxlvPfm9CpOtv91wRmOSf3/zkO2/8/Eebh5zHWXkeOfKhPqyy99bh5OdE8+gZywFvmfrv%20nNq9wltH/Pbe87Ayo31shW0rXcVp4+peNChtjtP6nXIPDdCDy2VxlcvPvTwQaEqPH31D/a+XljDi%20M0ErrI1zyWfGSlu/s8soefWes7/GLM/tpIFlysezyQXyB8TDDyA3SKFUdeqXgz5dPd99NYBPrrzZ%20ZLQ2+fXOpF0SvV94QHn7bO1yDfCSD9aul4KzlTdLf832OYo7KV/NONyLKX1R3siHc1yj3OjH8G+0%20rXppQAf04Z6qTMGVR5Ndm5joOq0NjuKw8jYiSx/rZP933tstb56aIMevftOihlbxrM6YLEbwidM6%202rUwsrz93L9tKnwL5e3+jb95egpov6NCGqsmPL4GEDD0mVPRpn9plrdn3Ta18TqySLP4yWM+FDyb%20wO0Z/1MnmSfHXoG8d0KxeK7Ymwxbazfa9ZqWt9GnQq5leUN5O2ccXhrnKl+kx+L9UnrxxZS3kl78%20GZ55m5S3K3LAyiZ3aGA8QA8yh/uXZHnDIOU6j41rcQO5iAGLF/iuhQtsmxq5ewVXhbrRJ+XNBrhW%206j0Qfs0P9JH/UytvT90Re/Af3i5bph/vXvuLC6HA1e20BSbro1tiWGRfqvJG2jzJoZjdzrwFEFCn%209d1jfeqlImqxrMvaYQBZ3tgGapWnDCbTc5SLLaC8tfkvXli4IJDZTzkutnAJ5Y30T9+T+yUulbc2%20Xn5e5jGlt3qBWXlbxgV8GsyVt/J8afTyhR7R95RgPLPolI4yI2jxF5nYgbQ4wFTNabeRsGtZnE9S%203o6yb098JqH2bVNP1yiGTKYKvwZy+Q4r35W3a7xtagPjuTrkCG45O6J8GU/4iDFby2CpvKS6Dfh3%20TeWt+8LCgXZEQGUhT92e923Tuq8c/VRITs0RB4QOZ7Re/fZ2KKhHQJitv5Wc81vmnZWcKvTC4+wl%20gWMnWCUZ82vtdj3LW3AaC0Zb/sOHDx3L27LdToF/583GxvNirssW/5eo+SDL09G+iqxE3l0aS+Wt%20hvuu0Noqbygpa8ob8SL86cbqeXPlKF34V6FNnXzBdde+mVzSlU+CYGXD6AT/dRTFv+tmStypFG/h%20BOVtg5Sq4vvJZiKQ8ubbKsn6Vtjk/3uWsdOR6Rvnz4A71/I2l1TfvTTl7ZSft/JfoChnZY4of6r1%2001ve9vOb9iG9UlC/hfKW+jyK27zSuma7Rt5HLG8tNQiW//36q4+1X169OtwP15W3QV47hP01ufbc%208IkAy5tNlst+OePaZ9565f+MlrdRX5LycSpIf0z5C7jylua2YxiPjFb5OopW+RN/NvnXG887xvgp%20oLxL7FL98dtv8RFdk51z/Xo1DT/G7PqZtxGXrosztk2DYAQRq3ft7bKqbN821Zk33IhZsrwxwD+8%20Nsai6XY6AQKHt00vxq6mDPJvlY+R5e00GhIHLD865KkD7hpAORl3VNFZ0wt/KuWtJ6StrlWqxMsX%20vW36vv7I75blzT9BYCuuyoLR9JuzUPISL0+ZRKZ2IC/aBYF9Ao2LbdOUh1akPuaTP2dikQ9xJjbg%209JxQ/g8DeFxuga/Mv47aLWIymZ6jXGyht23681veQNRnUj52oaQxOcXcxEJ+623MLizN+YaA/qZ8%20q3zVaP2WcVrlT/wZHQGYw2f0Y14OlCf6TkOk5a1x/wnMz/98/+331w3dy/yxlu9V3np3vTwvgbNf%20WJCyhpDGVKi3SflekM6u4UcnQGhpL1jQSlRvrcFU8mOvGIWOsOxoQO0/X8NBHxN09mPAoZBkv1Md%20PMn31Id65zjP6Xr133K0tb4PheWUNmzjrDlW/PC4197nOvjrgz7xfXbb9SQtPNHzVv0I4w1LJsFe%20+KWdvgfWr991HeMQAci9K4AJ8Awf6EI2AL3BDBjjc4rrCLeXiJB396G8/f1xaIVhLFxn2zQwetv0%20Znkbw5W3X0x5s4U8StLR9FLeRm1+DpbKW6fmKwukhfJm+ay9bUq8UyyPxzFTAL/zou9UoLxhfcMx%20Bse9JMDiU7rMFtZzuixOs7xNnSAO8iGIQ1jzHJ8NYRKL8HvvrFgj/PMAKx3ohhtu+DkwjXlT3JgI%207u/LC0n2jD8K348AF8ZFZqF4Iu9CQM8/mZPjSKmNSdRc8Y80OvMW33lzJX9gcWYyPawcHEDvrGTf%208jbTvh/LFC/B8papkvJxpG4ob/evX0+WN+ffkfnM4nYtb3vzsHgjel35emOLAetfU5yU71Y9F8ob%20/dP63yJdyZNyiI8lsv582PVwKeVtH+Y6LbdNS5h4YbLOx3zhHSANuhCLsGvhjG3TG2644YYenkaY%20PzVQ1vjwcChoH3wCi5c+4ncNHz59nKxLf79NHyf2/yHQEfRMBG51fx2/aIBS2zqUXSm+vfBzHZM1%20Vgdo4tk/4/Lxg9PDJNTGP8dhqWIxjyWR+16cp3bwn/r3wkaO9v/wx//i1xpsUlb6Pfzi7UyuKG+0%20LfeX4jP50KdQ3qhXL86WU/qHx6CNPj7iD+X5mUxbfKC89eJc2lEm44EjTb3wazuMUFwZJxnsJugt%20Ux+vRidvm3IP/G3TK1mcz942ndGG9GL+nEL9hhtuGMHG/GQB6Iz/ZB14yUBw6+ewmOhkWeSZiSy2%204OMIie9EFIEeuMm9G274GYEyl8c8z348zO7zzsM1cNzy1hO2P4gAvuGGG244gp9b7RrX7lL1/q/y%2072nQlv+U9Fy7rJfWcwo9L0jXOXnbdMTa2b8XY/Tuyg033PDzYDzKt868VvKjxA2/+RlMfgXzXdxv%20ncNZhFve4dNJd7LAtryqtGOaeiG13zjtZXDN/K9N+1PjhPos+tCxPJax19K3Yc1zoeUYBYFhmjPy%207KGXz6XyviyCqom2Zrxfk+bbmbcbbrjhanDhNQm046LsSAq2Mzmz04Itzl9e/RqHub88erwl5pI4%20z8b379j24HtQpPE30+zZv4v3GD9Sj+OZczik8e9HmR9bqdcU2jfccMMNN+XthhtuuDhCeVmqMLxx%20jsLD+TEUqncfQlHi4DxvrIf/K1ewUIY+fHrv32JSOg4AS2Gq8c39yYM4pEFp87hFGcPqRxj58nZY%20zo+3B1u4Imblco4FWrmSVi8l8LKCf9zYaIc+P//28Gn6dtRNgbvhhhuuhZvydsMNN1wYY7UFJQel%20iDf3UJp4q40rz24dK1YylLevX0M5ckXMFKQcT2/subXN8mAbNJS9T5OyxpW4SoOChrJG+Xx7sirX%200gtfvt57ufG5I6vNQzxT1uvfXrniyFuZpJOSxlt3WOmkDFboKIY33HDDDefgBStvR9ate+PuibcV%205whdQp3mlBxmnJe6Sn/ipNJSMD3vyG+d+nPrljHnVedqT7vr3dITz63vHkynH0rZx/NYS7Ent/U4%20x+kZoeR0cj1noJDxFtfebyWhGPa3RPfgchzIGOfahhx5HudaoxdvPW2EznH2xH5a9GjbomMPnTnO%20nviBiNmLvz+PY3H3YC2/S5U1yqfn3/ot48w+o3xBDhvFW0vfR1t2/v+S8WzKW481mYnTfWei9bDB%20BLwMM5+1uGAQLuhwcxt/4Z+Q/XK6XlxhnNsaSvypDstc/D7VcXFYmxglvA4pT1NYG6+OHbBYqSyh%20jTk9d+IKi/KqsgNxn/8XTPkuY8+Yn6e7ip42fiB8+2FgHBLolxVIPb+DEtpJp1yrPpnizbnmEua7%20Hto82vht6mW/+i+jxwvza9uk25YraNqjLaXfAn1f5bUMtXxzOQ2No5dOpnxW0oIBNYEUv44XTyO6%20qr6X8+iU30PLSX8qaeuQ5bNjRzmRbv6/a7x0823S7ayj4HVNaWoe7aDJELGWcUf+7tfQ2YulON2w%20Jo86Tnpqyhlib7yMYflPjxdmedvDjpU4g8aIFCXd0QbrxO9T0Pqu0FmwHeOpsYeip6E6SjmvrKfk%20717FpR+r8T1FqDwXfiRar449fWCOo7s9qcY4VuaEpt3aGPPzedQFtvPox6h9z6FkMT5P7LcjGtZo%2020N3N06XxmXM1mevwrqJPfmUOHvq+PKwTXXEeJm1ez7lbeoYM2M4w8IbXRw6rlEzj7Msfg7mS5+p%20HH7mg5l8II8D0Rm8Ocb2CtsxgLMvOH29GXAw+f271/6VdMDBZM7GcCBZZ2OIw7kXzrkAL8/y5AvX%20lA84v8P5Gr6wjB9lsq3DVQekOa/DV5q1PUQ+HKbOb6yRD3H0QVDKheb8Zh3hpKMe5El+Xq/0+4h8%20PFB1hR5+CsffpivhID4w+L785ltdB0C9nReWP/wKXkd5ecuKfEhHnUTXgh6rK+eU7u75cnX83BB1%20zL8jl8unf6icfEaJ/kI9dHCccOeDxQfQQr+CTn+2K2Xhp3wox+NYXEAfI6/8cyx8HZ06xJe2oz05%20Y+X8LHE48+Rll7Yhnzd//FXRO8Up9NAn/RyWzliVetCmpAseR50Ux2J5engrnvxt/YLy5p9VUhzz%20szjkpbbToXvKJg558BNG/EoALw3kNqDNiePlG+04taniwTdo9nCjER5N/fr+eX8W6WkQvM5jZYba%203q427uETfU2Ye0bgX+M3/ZF8iJfDsZrQf9zf2pN2p73ge5abud8Rj2faIr/oQV+AXuQobTz1uSRX%206R/6ODGgzcnLr0lekhd+/qFSS+PyivxK/4AGj2PyGEf9KC/LDBQs4lAX4qhPcU++Avl7ny7yUDIi%205xVxoq/zaxKg5fvXb19jPBSZQ5+lDTPdQOOReLr3+tmzxjW05/yh3ethPEncrOaMVg4Evnk62o6y%20prFt11kWRVnE87azP/Et9wHuccxfpIE28sqyCHqchiTT1L5SAnmWTCAlZcFv+CXQZ6EJnsufdD5P%20P371Z3hEecwv0cdizIhPAn7QqXYhX/FAlFMe8agf/YM+qD6h/kt5yh+ZqD6HLKVuxFIc1Zl+5nyz%20K3UB5E3Zk6y3NN6XS/znwouzvNHpcwdsAZPphP7W1zSRtYh8cofIoLEURqek49JQ+YeT/WdvShwa%20jzzVqAICgs4CoItD1JSbf5OQAZrfTuPZhYA9u7O86dB3PsAiDuXQQQTu6YBZoJDaBVMZGJrcdU8e%20xJcSRnzo5YrwQHmk4+YBQRgCDZBOgwF+SyhBC47BpPJcAKTfLYQHxGeAwwtox49JXG0LjR7HaHF+%20UF+jycss/JNChSMOZRLO4IRuQN6E+xuErkxGW7oylyYhoIFJWdCehY+QywfE0yAWnO9Gi/cd60vB%204ygLXiAcKYc4AIHBz+ME5rJdeJsyS12og95S5KA+6WkfygISFhlt/6OfkW+OBz/Im/Z2HlsJuf8D%200QGgnz5A+VkJyeUjOKkbPNbE6OPNhCh9Dv5B+7LPGsqEULfMz4Pc7ktE29PevNQg3s1gGi53pd16%20fPJ+UWQI7U47ZXkVKHGs36ndkU+5r3L1ycz6jKe3PpDzFhiHGm9QiOKS2x5fxohkI+XR9i0fSId/%20BunyeCMO/Uj39E3ql+sm5YO81G9rviOjUEaQJ5GWsUodfLFY6IZO6kvf/vNd1C+Uizzeg0c5LYsk%20QL6SMaTTGGbBSvmME5dDhV5oJB/iQCvPkkUaJ9T3zV+/exzai/CRPAPRxrYAs/HX8jYQspLfsvWn%20QlObE3XSGGfhidwJA4PRZ+2BXCF/zWXw5P7rnAs0RBuFzIKHksvv3gc/4TXtQCqn257zvCXAN2iG%20b1lW4ZfpdplTwqgX4DnP4+RPWYCxAk/hvWgC9G/FgX7CeVY/oO70D2jxn72zvxh3uZ88PV6Q8kaz%20pM5QhDxIvuW6B6O4oXzE3RhtnHiuU9AZQRK55VqQ6gDIQ/m2qOtLvDotmGiysDp8zjPnPtM1oy6/%20F6ONs0Q/1Ta2Unm9y/0aNvNpebfgVyDXk7bMz9y1fOC557eKUq76itA+97CZdwe9ema0HO7TcTpt%20+/iznf+PiajXonYbbeLYE6dgljsJTfol35djK3zaPh33tU/EG/XlGXUZ5FvHjHzk2+8bgTnMYld1%20W6aFHs+z5UGJ20fJZzXOGrbTrdavudaYfZ3Xnb7hNW7y5ym3DeFdPjVo8+m3b/Ir9HRlaif/Bbrp%201rEj131l78Co3XJ9iXGp8k7FC7O8CacyZZluj0+NSzXI/nzqmL10l6Lpv4BL8Or8PCKHOp/5aZT/%20/nJz/mup+mGt75oYmkPWylkixx7d/2wodetMToRNNe+GX4Yz/Txa30uU1OJInqO4Pf99+a7FOkLZ%20qG3WclkLWS/7EGUvDhenvlGO1rDG8xq9mOdQvkx7Tm7n4ImVt23GVj7dxswx6vR5qCxXDxsDSWXZ%20dWvIteU6tgb9MHyELRpa9OKv5zHVs9A2ih3+9r+pQx2/TT3KbR/2pT6vjB5Oy3FOdTz9KMXSP3z2%20xh/FW0NO046CZX6zTxu2jBsY+f+8qGq8KgMuzbOj6Tbib8ivrdJaq0WN2WecTx0yijdOD9ZDZ8zx%20cgq/7/FhtW6BvSXvw1puvbBx/OVc14k7bPs1OvZgR9kTjpa1jL/H5zhKHl0ejfO/RMnXUd5UkVQh%20P+Pz6VPat6/Jx1QZ33P65ucvuPrZAeKl/EglxSzMm/n+u/90TZQR++mUqxcB/P7hwe+JM90/fvX7%20x6/xsU/ikR+58BxnGOz5W6SPtPe+N86ZEuKDuQ5ZeSTdTBvxKWemgY+Mxj35kX/QGfcR51PjH/FV%20rudbytAVBM0zTQ9fIh/Scp6EdMpT9/hz5Rl6aAv3f/js96TlbISnM0ccxScflad2c2q4FrqIiyNc%205UKT02N5c/6Asvwch/krf+5V77iWlyUsDCh/XQF31aSRw3r3iU6g++lqjnb1p5LvHIdnu0/+uOC9%20XR+NfnPUxXlpzu+bdlAaSlHeYHhvrh4PgexH3oArzvmMs3K5ys95fHcXYUZf9O9oB2iu0heaAWWo%20j/W2UtawHb/w+4qYx2pBQxPjHtmlOgZSGovPU85n2F6De+Xht/h38yx9y/8RHmH4z/dtfHtWuhLG%20/+m+lCXU6dfv+Q99CuEOXkl+T/Q2af1pEFbuqrRzjEF8i+uxVvMs92txVsKG7ZBoBd18Dde7N2fl%20cycaoWeK5ffT05SeOEf6K/+H8c3NZceV5+xfpzWaque4r/nIvfkXv1581VvIcXJYN62hKq9XludR%20+0eIXVPaHqgvclN5cY8MmZ/jxcStfNbwJJY3lA+9XOAHEU34Z1AhTR4caMRxOJKJDWWnVmpiQg+B%20Ois4EScmP5hCHhxe5FAoVw5YkqcfzrZ79zNHPPcr9zpESlkql2fekBFtOS31QqhDC/dK64pqmeC8%20kVDanLZ4c4dycMoz0yl/xVF5Sss9ZXH48uFDKADkzwSrCXcq18rMfCVtm3/rD5+yP4dxOdCKH885%20fr7iSAst0Q7iX9ACTfAAetUG8F75Ka/8zH0udyrL0qvewdeiUFp5we+ZB1xH96TnXv3PlSm7V5ys%20RIqX7m/3c5zEeyYva3fFIT505zrJ5fb88Ge85YlT3t7/UKZKPijN3HOVgqsDuNzDb1dqjR5PW5Rd%20/D/fsdj44v3m00fLy55J6/3X+hDXiZYOvz3sr49R3sc7d97vLa/o9/PYBFJOM/Kopw46kE9a4upA%20NFdebiFf3BISotfCnDt81QF66IKHM0KIq52pO/VQv2jvaRvuaZNor+Jf2pQ8siyLtlM/jd9kJQ7P%20ud1pB/VbrvDO+4xdI44tTgsdxM80ie7WP48p+ats+VPv6d7SU/bnu1+/f7v/f98/3b8NOowmr5vR%20yIswXoepT9cLYPIiPuHu73GW45m0PKts+ed8uEacGBMtb9q0lEM/pFzRNJVt8T2tPTt9ojvTZ/e5%207NE9PGj9c9nQl/mKy3Qv6Qs65rQWf5oHLI4tGIlDuSqPK2kjTt3uUXa8oDC1ncXNcdp7L7vEyflm%203ou+aPcSB5nhc+enqW8oLXGibmP+IWM8TlOHtn297KYOygf/ib4kawlTOyht7q/4cY8/8ZaIl9ao%20n0AaZAjtGW9qf5u+aHEKrqy8RaVoAJQ2FAAJwh40mXlcqxSMOwrEOgz6863lY3m4kmBlonxxT/6E%20U4ZPTubPPXEIJw1MzqCxaIg/X5eJt6RFqYnnj54OgZpXGC3oyF4/i+vO0kMLfnyaZLovdOle/rzx%20Mk34Ri8TJzTlDtIDnQU6RX/OE+d5WvmE/XP35+T/Id1n1/IPPnBPneA7g2AE+KP0xHf+lXLhK2GU%20q/tcblZ2KIcrPH3JgPdVXe1e9ZjqVHgv/uF3SSBgvHzrp/QZ+gtKB4oRVmf6NzQ670u/o7/znNtE%20bUtalDfSky/KXxZg3CPoGEeTf7XCjMkX5Q3BSRzK13inPyEYKRfhHMjjSnLl9FXrEvW4TbVxOqDP%20+1uqZ4ZW2v9V/PvdJrf7N9+/3f3f7/9+/j/fH+/+n7XtZfvxDTe8FISMG493wvjaAjID+cobvvpK%20AXMWshT5x/OpuKLy1hdyawgtne2xopSYpr4NlVOXx0TFBBSTRzheQdY9CiWKnu4RPky0lIsVRJMO%20EwSWFCYplC0+4+B5WfxP9zbRmiMuaZZWgshjhjW41cknQa9bKZ+/Qid/otPvrZwcxu8uvv/0xq+A%20SfTPN/H5DCBLQAYTC/ygI2X6/Zry5k9+hLsr94RNcctVeSgdky/8Q1lYA+nhJ+0z5xP+ys/LTOXN%20NESZXh9ztVLwUgDdAdUV3kO76uH1Klc58U9bwZcCCprnu6LkMwY+Wr96eHhvD7FdoLZv+5zw1foc%20dUMhnBF11xZxRoScAafrBaDT52jn/6byFi3Cf+8vj7+HAmfXGKs33PDzQRa6S0Bj5yie+IWFdeSt%20lnMmZzRdFJr+lgvhjz5ZtUAAY3XwydbKRiHDkRcWiPvHUDYEzpAx4fkZNpsYXYkq313rwupCfl6v%20E6chUklpVB5ugbOysYD0LANOmymMWBCkKF0DzndTElAo1+D0WDwslTOO8QMLUKuQhDLETfSZcY7H%20yjqKnDt15IObbD9slUvfp06jfnsq5j43hvdlLCfdcRGK3f3j/D0uAVrJv7WCIdi2lPifCa68rVic%20LwbjM2Uhw54fdX9GWWPLFMubK3DfnoAfewDPyq1jIR9yKPd1va6CNF4muTVh6ZPj3/D8YPw992Lt%20xSlvOMCk7JPe3R6zYt3VpRyMTJKfTRGbBG0zKNg2QsmhcXzPvpxb61keGGJManef33k+KH0+8Q4G%20GhM5StQ5plIAHW4lsQkXUF/Kpc7Q28K3fK1cLIstry4NtwQaHUwwI4jW/RPQMi8UCldIL6zoXBIo%20syhNWGzbvjNjrhurL23P9/hX+4z5m8OwyMZYWFOkvi0WBDVyeA1Z9dpx+p9U3nbtFJyPR5Mfd3/+%20WZ5eDlDWXGn7/jqUuK/p46vPpHzMvTnukBuSm37/wH1HWboCsnWFBb9kAuevRMcNPwbC8nbePH4u%20XpTyhsCXJYWJzyf5Nx/soaw2OxNaoPaXkjRaCfOzUA+ds3ex5RiKmgY4A04TV698rBHE9+1elEYs%20YHb1vKwOOIBShYUCBY/Beh6+ucLoNKW6u6Jg+fs5piIsmbTxw6IYAuKSqPnBZE09mcx1Vsl5kPim%20rTZoPVVkko6yULLFb6DzUzjaw5WH0g6CFIpsKWpN1uN+NobyU7sDnUmEToT1NqyvfQrljb7veZlT%20vaBz6k/m19IN8Mn+2lZfmzzpj3kx0AP9jXOJUcIM6KEt6dsZ/0Xl7dxF2V48v/LWGx/WHx/+CqXN%20lDjfNvWt015cMPK/EnwsfZleqODKuTyUTY4KIFOeChxd8bIbOjbPCK6M4RueFsi2m+UtgUmYSVeQ%20hWZpXVkfaEo3mjDd8jZ4cYIBzuFstpAYTChIWZlrwUAkLvFoTCYxHBM3SiQWCegRTb2XMKI2e4VH%20xIMe6KLcnNbLscmaKzRIYWRyHlt/TkRHmPhk/i5eKOhNZq7gGh/2bCNugfzJC+Xh3YdH5zU8p+7e%20Dhy6t3v82FJ+SmVC9WS7HWvu3rpieYZ/0E+doJ+8uOreras7BDmKH22/tY3NcQD6PH1/BPW33sLD%2062p9jv4mxfc/p7x9iTd/nwJd5e3ZJ/Y474bz+6+mEBVF7iUgK24Pj69sYf+LK0yuNJny5Gc9z5RH%20e4AMhg62lr/cvZruuy95WJten6IbTgFy7qks7SNcRXlrVzFUlInUz42VbVFHI3D8hYWy7ccWH2/h%20YTFyK1rFKMu/SasymbB84uMtjzQZZYpGljfOg0lZQyFzd/c6nPm1yiCKG6/EE480ruTZRIaDBixg%20+gwDSpuHX+BcDBMp9Dh9doUGJmB4G5P710lp5B4rGGUzwVwT8FhvUqI04NrVCTR5e+41OZd2rnsU%207YyVKn5f1JXtotzosy96A5Z7beUSTv+AR1Is6G/0Lb3wAb26D8S9lBKei4//n6+zxYu4Xk+UaNrn%20wNujjAH6PYopdJMP9FBX5UnfwoIp1PSQR3yHjT5AfPpgrXTNcbmnz8cioIeIq0VKu4gRP93a7YuT%20aFf4Sx1mvvVQwiyPmiL+pfE9hc+x2ufnhm+jXECYL2qU+VCADOlZ3jJPaJfax1DxuQkTOuUF6piR%20/wzrBaGsPcRvhE5bqHnrNCOlr+aLYfmFghxe7qfU7bMh3yPfZwUTHFMync4OfaJrRMeYhgjBb+Zd%20jh33/r9T7rMj19mRnhK9U/s2dRj5XxQLGgOVXyo/W4qrftnAx3szlyt2nUdBKcOfU3kRnv/vx/Us%20bw3TEORukUk/Qiwg4AlHwcHFPZ8JCEc6FAEmBgSkT2zmmDB0jz/PxCEuE7f7I+jKdYpvgu/eJnel%20yfF8IlPZdo/VZKYlvq+l+E6vx+dHmU05sImarSUPNyXAy8J9fudhKBkopZM/8Uq5e/0onzxULnm7%208mIKJldWkNQp183rUcqeeNDke44jD/J1uuARV1OiaAfaztvNlDXiMMGjWKFsKm2bX+s8/8R3rx9X%20y0NKLPVzRRplKbWhnqX4YB3yPlS2E6UMcSVO7l+697olvmV/+bm/aLNwbWFTfm7ztr75mT5DXPoQ%20tOu7QuSnfKHf+Wr5u18pUzzO8eE1cf259BuVJYef88jKyzzOcTy94hkvyVvxuCcd99DvfJ4U5XVx%201Ib2Yq8J0JcELM7w6RwMtxiTsAfwmt2DGpa2iRfo59lrm9knh9Xx4mmZdlKCirJGXfwZRSW/JJXm%20hSmXiu5l3hmj0PVUgZ5CCZ2tMnUITntOt56H8wkaKmVxpkFv6E65HODNk6HQ1KOxpXCV4qpu4Fr1%2028o3wo+U7uO9MUzM9UlSq+VVVVZbYvu8jifZNkVQyPK29hkE30e2VXwNS2uKEdYaJlkmBZ9kP8Se%20cyuESB8WAKwdfWaMLG/nAsvc+0+/uRLBZMdE974oVVIwmAD5jMKlIAUml9Fuf+l83NHOcS6wAKE8%20SNmg/binL2xN7FuQ9ZH6qu4TH+BxsRBpuw8eZIWNPsTA8kFofcaVDvNHGcHP01r/woJFOugnnu45%20S8hkXVvpAjrXh5IKPfF5lv2gTaF5dAbGXxIoSqfGA3Q7XYU+yhdtPv4KX1xpZjFh/CJ/+e/ZUnel%202PtRH7L4gbuHso24ENAg82xPPxjE6eb9PIDHKLTnQjWlPWIrr75nbN///YfLMJQi/EnDpB/3pggY%20LX7fyAFyx19HU/K90CqQo6dME/7Tebfvc374+bYg1qZEH/HpgxV9K20Zpc5l+y/OpPGt+6BpeS/k%20M3kZPPvWqY2JZWn70OMlyPT5/d0vk3Uyg7H477s/JtoYO5oLoz2Z615OfwfMd9EHvrllnzaNth71%20vyVf9ezxq52hoy2wDh83JvvoZ9O48b4effHoZ226yttuNHU7sV1f1pk3U970tmkGFgW2kpgsXWmz%20K+eBmKDy9hHwCRrlbWWSWTvztkSvEy396Byy/Lgioe1WlLdHExoHO8cpYDBJgckKA8900KcGCizt%20xoF9LHB6kzcU61PQa4sxGKTa1lbbIBBdyWj6DUAZQvEREKDelz7G2UXS0v94lrLXG3j0T1eujO/0%20wyPWIwS89x9zKHAucApcABlPfZGD4siWeKGN+rhV0ejzrWCjVROxlMG2X6oclTU6Iyrwcg483NMO%20jGMpwT1gmeUjlYB68RFcPmTp7WNpCeOjlr12OtoPngJMPK6sXgD0AZQJzkHpQLvucVhu5N+7xyl+%205tXjw1uP8/Dwqysqfm/KBIrODMXPPLb71M+l7JA+FhjZchTpXFkrZYgmFCfS+X2ho500VarymamI%20O590S1ryEW8oi7rIn+tMX8gC0ZhzBdCg+pAPccNf8er4NYqiQlnQkhRDyvZ8rd65/qIpg3TQxoLv%2097/+mdy793Fs4qWB+UW8VzvkdhEvly1YkPqT+mXLv0sBWr1dUz9Z9MXU7sKAcgfKKhZwkEN1T5jk%20GfKNedB3BU2mIcN9R8pkYG8nci82lLeZrHowlf/VxHVkiurDJ6VGm0U7pvJSQLxMcyhtTLa4rMAx%20+cZWXZr0zM0DcWl5K7WZ6G+tQnrm/3QPXX5X7hEA1kkQhFxx3sGLH+FKkfmW86FeumdPvc4/wlQ+%20mPOZYjqPNDG7wDIH77IScFnM9ATiGTpZicID6g8NOCyTwY+8rd7mMSPXV9+wEz/iPvfBGt4mRgOT%20oSxZNf/qcmXRckXNlCAUtxh80eei3EiDQGXxIAteBn7eNzPfU5y61AzjWek33o7Whs4r/qxcFFDq%20EW99WuxCC//9DJ/TmMqxe1cGLQ10qD/mfpmv+K+BeORF3MC4JvAdS5Qvxiaa6vhY4vFhrGKpI9yV%20/PfBMxRUlP0exiUvUcetn7JcEMKn+Cd+gmXsgM680VY1Rin6gMea6DnQzkSjSUaTZOvwz/Hkr0nJ%2029smSPLDn7htGZQ7Qq7BRJ/lrQmXMshLFiV4oEky06RynbZSNs/tpLngWWkDlCTyoNzMm5yvHOGi%20j3GPUuA0pi1TgIyYJvRcn9QvRi2IPzSRhrS8COH1sbKyP3447qGBshiXGVJ2f/n94/c3H2Oh+Pb9%20/ff/veWoQyzG9mLZBw8iy5BydRR/+pPqk3mvuune28h5OVKKgn9qK/EKxejMGkyg7Ewf95TH8+Rv%205fZorfuA3Se+IP8X57YbWYEcQ59BNiPXADIPmcbPAFKW/E/BTsvbUVbui992MlkMevDJzCYOOv00%20IZkGqwkUqwOOSfPt3x+dOR9sMr7/aqU0AtrPuyXl7asx/f1nm2xswiF+C3wQzsT5YPT51fLmKoVi%20D4iJddHLsvQ5Lf5MYH/a6p0yKlfK0rVOG1f+Y+WBL2zVMvGjPMArXc9BXdpxMOHLylNtG5cOP+Xb%20DAD8h7yvVqRjyhgk6jtbkEXNFTdT4NYgy1xFh9FPn/QFhClb9Fv61LLd1uE0wyunOV4qEP+oC23a%20UzxmoDxjcfvtJMU9crb/qT20EMDVit6SDgmtEXjbmJ9401YjZyV5VrkIPvyWWKtzB01/ajHlthKP%2087P+uZeqv9VAUUapZjJAUToXIysR4G3T5Zm3JdjClGICXa3iEgirGRMZcXvl1ZitbH5veboyYu6o%201cTpewjFk0l8D3rbsyPkuH7WjPsVGkcK3hrIO6ehTFcE4MeBfAA8+D9vPpr8ju1D5Nz/ffupOyc9%20D0ymlEXA/SN9fJ0u8dz7X8faCBTHeUi/2tGuRzG166Dte+Hcu3Jn9dV9jI8AOkX/mETwBNmMyzpO%20q4e0z0exe9uUD+b+79df3fyH9siVrQ38tFLOWJJlPq2AbJ4R+DozE4hcmMCYhJi4XDEpyglWCEyR%20TKIoba7E2TOTwJtP/3z/3VYwTJotLShureXtjaX7/aNN3HnrI9F3//jocd5+enBHPJ5RKNZRl84E%20oLIYnAITO37KGwftxH3/5fPkRzj12lICUBpQHuAdvJqtJfvQ5k5H823tciXcrzs7YCgSpniUtmvp%20IS9WXDl/eK4rdRbPdYVn49JzyOCNyqb/uaXK2pP+RD8ab/tF3vRVWX/92dqWtL6gKAoW7p21K/RD%20s9qtx8u2TVG64BVKkyxxjIOlElqnA5z3kRKPW1pW5jQoWZStNhY9dduGVVfjj77Vt9RFmnXlbUnv%20LrTy40SonrR15vl0t+gXCOIv/W1ci+v5Gb+Z1Nia0fYMCjhhR50mNFc+Sh5qHxyKL8pb9us5+olo%20ciuJKQdtfrKkiW7a9dsXfoFmmR/OabO8uMILryfPlhYFET7M8dfrL+tUTV8/rrsHG5MTX+TfljE/%200z9RCEjj6bi38B7f3M/Gu+dNfZjQmzitU/6er/EMa3PmJbwhTp1O9C15w+Id5Y05hYkf+abnNi70%20unKwyGfeIcBt9ZG9zrcJrT6qm7e19a9eXLmqfY3/bfs6b0q7TApU1baXcZ4neS/aNPqCK1qlnxCH%20ernyneqq+xjX8Z3RtTOurYTrSBmHUVHujmNTeYus5wJ6ilofcxqYkzEiF4b0tk2dmdmZgODqb4Jy%20psgaISLb5GsDnAkT5U2KTqvAueXtU0y4+DOp4ljhSDnIgAYGEMoVje1+5qRwZSVM6NWRfChDighX%208pCfD9ISN8qJJx+A5Z7/SitaeiA+fGCyRSAvtya20csdGrMS0kMbQvu0bThSJqWwKv/gjfHYypUf%20/9VOufMvyi1X4IqQKVSjweJCr9xndOOnyd23Wl/Ht+aArHFSnt8//uO0ooDTH999YmstQNvj1+s/%20IFu6UMDgG/ni1sCETF0ZG6ThmesW1trWhTdtZwKYvKEBvyXXA1uWtyX6+VwSyK4/fjPll0kEBYUJ%2094E3g//yH5FmfApxx/8eXUs/eMxOAMIfxYZJHLdUmreRJ5seVj/SO/XjUMzIg0nSHdtRTdv65G98%20cGWMSYqJtJEVSuHtz6RmcQDxVAZXldOiy0GjAxlAfOeZ1Vk8a2WD0k9KbY8vaUxmEBfrniuxln4L%201Gk6t+XzSiz83HpnNHMfdQzF1flR6FFddKUeLb/XwPhzZc3mNfJH9k3KnJUfdMxzXQtklcdxemKx%20tWfc7wH1yH2EOkY79esHLd6vjBYcvHKFz64L/rm1bVagIvVlAL+8T3ufbXJNPGRxRtm0u1sKi8WN%20fg0P6Z/qQ1434weyvsZ+qi9Rv12Wt1yQHyz+7ZULQdzoTAqCDIHIakKrVuKyncRE2YN/qsDiu7MJ%20bU1BCJS36OgY3iFCwOAnpUoKmSxaDAS2VT/Y6pVwKVKUhJsUMotHWhcy5jiHQFiGtluJLyVsa7Ay%20eUMPsaSEZRr2wOmxPCiXMkd8ouNh7UIYEA9aqReO8nD4tf4865r9RaccNHBVHOJjJYMvI0ApK3Zo%20zuWEov1p8pPijcOvraHaabuPBOAFSkc7MbRAYNN/EHwMXt33gOVNlmLOpdCv/JCx0QzPcSwiqA+A%201t/u4FtYhfGX4xl+tvyj7LB0hdVQSmg9KmfQ/49ulUIX/KR8d4m26NN1e0ITfFnDXuVt3HolZKUv%207UInPZZ5xv8QG/23h1aYI/yx4Phk55PpXsQk5q5RooR926bb46KNsaYcYTln8vI6nbQtvEWPyQQm%20TFk6GhrghdPWm4QdTKlLkA/5LeluYpc219kzt7LYJI5TO7qiUehz5c78h8pkhSgr/+/hzYfH77/8%20/eek1DDGeEauoFDK8gONLag9YT1aj/W/HoJm7x+Wfy+/qVaFj20t1X6k11Y59GX+cfX8dyjZe+F5%20UoYpX+sI/o15No9L7pGZnHEV2t4XTy0XOqhkzY74CV3lrSKkEWQoX7+8emXuV7+izI3AmzNsTTBx%20ymJH+nnCLVWEESbsMUMiVCfFxJQ5/EeOCY0O7ttJNsExYXH4+c3dO88DJZA8OP/GRDRtP763CdaU%20KO65Ek95Eh+/mEzDauJXe87x5D6VPIhPOZznauPIoYRQL9LwTH1JKxq26psdaaGf/KARvuEPDeSD%208swkr22zrDBIGfP7Mmm78lX4A51SogjnCo34UQbWCq48K+3br2G1gR7iig7nSaFZDn/4CT3KHyf+%20kr/agTKoK/0o50HcaJv7iZ41J37QP0ZtpDi5Tzn/7IpfL0120CslLPpO9B/8FUf9xf2go9BCfeCB%20+IdzBdDKxdGnXQm3Po5C7jwpec55x6dpoJk0xG35Vrs5D8qDXrUBz6oL97QjjvaY6KLPZV7y3Tdr%20C2jjvNoxy9u1sBSI0OWHhj988mt7tu6YCA18+xLjF6DcugXJJgEmozVrUotpsmECGyiRbB+e//NY%20mQJJ/JigfPIqiqMrBQ9xrs3rY7S5dWLVonOUg2ElEs9QEtsy4IfTVU3sa+WE5VGKEGk9T9+6m/la%20ccHmIT9qYmkUP9LENd8rT1dELH5YoXdgUXb8Z07839+ffPEnmqHl9zcfv//xDtkTvMHf6av6U9AN%203+Z61rxcLlrTLD/qZ+UasL4hi/DBc2nia+ZfppHzc0Ff9D/8VbpbhouySj69ezCqy5rCKcAJZCe0%20OI+tfOjN+QPyIBw+QC8y7zmxc9t0BgoZEyBWNxQ4Xnddwtjx5asLSVxpBp9IRqAxfOKw+HRkWV7a%208gUYq+1Tt07YhMZkxb2UN/KRFUP54lyptIlGz4CrzvvgFCaLEBaIGhZezr8QLybeUEaEnIJ7aCIe%2095QFoI9nnGhZA3xSPNHIhNqWjSICb1xRsnIJJx7xSQ2vlZ570dH66170EgfrEH5A59IUh3uVt+SZ%20xTc/wojD/ZSu5KfyVM/4i227nBv3KI1qZ0F3OS4gFwaoLFJtOKDvuGJkVywN6k/0LfdbCMAAtFIH%206KFu0BM8COuu4uT+0rrsr74UCjfK+T++/Yqi5AshFMlm8mQ80ObUEeXNFTeL06tnC+JAr/pHpics%20nNGe4eJcKJ+/QYkb5a+xP8Ieui6BXjkobb/9/trP67Jlyr363zLFPkrhVV6JCz7hLSaPOs/8tD7Z%20RMz+R3r3wvJoJ+v0TLmTgvAQioxvF21aLoR9/FqPZX3QyqZc0cGkyYQ/skYGOnXbiZaefbU4FUs6%20UShf/R2LPQEafnsX406g/lJ6siWxr1hla1FgVK+t+lJum9caTuUf/V/9j/tJyTN5LMVK/dIVqTxO%20Kp5CQdQ/+LLWb/ZDdARdawuY62NgeUuYGBK+WNBQ2lDeEH4c7L4UOPDpnxbg3oQhHRmXlQUhmkaI%20iVkTCpMdE8wI/qmQcuZtBAYTyoUmNCbnloYMQmLSjS1XLFFcmfy4MokThkJ0STDpUAZ0hsIQCqLK%20lRKMVe3ayHyCBuih/Jjsgx5owX+Nl10shJ3OIYblj/wzrymT9tMzfQiFBsUnzmDGljtKGQPblR5T%200lCOMjifgTLUKkstqA/WRPUX8ta9FNw9UHzVBxf9KtqWdnQLnClqS1hfsPpQlyVEQXuNc4bk3bYJ%20z7Qnb2GLFu5p07AqhiM9NHt9TUElF1c0V5S3p0Rdq2hTV3StHyLHkAfC4khH+zwAi1VZ3jLqSS9R%200s13nmx7W2PCecrbGEyEriCxPWeTpCttdo/Dvx0b56I9Cy0w1nxiho7HVxMdsmJGDzuCforZz+5S%20e4xzH4WMU8xYj4Os4s1SvWkKSMFWKhY5pcZymPmBMkG7uYLSUbB9MUCYXVexUf+pDPLZOSbW0CuD%20/qV2d8Xd2n6qZ/GHhrZfxhm6JRh7M1/G/K9DxvEyfTgUyNY695TYbXljKwRlDcWNlapWrvrQ5hp6%207Ai/OgRhL+UNMHlIIeEeJwtGOxxhoraLXEmyiaaElOuM9lMhR9CUWq4BnjQRhvISL01QBxx+l0Zb%20O/EslwtNSy6cjpzXVr4oT6JDDhqPIlLM6bijD8BTzpHl+uJoA67yd8Xn8Z9Q2Kwvc+/nAVGy7Drd%20m38ekJSBCR2lqI+gCaVc/RQf8pKV71KQskq/cgXOBD7QuOCPz1XkcvN4kYWV+LKqkof6a7RL5Cno%20qfVFiYMOxhrpg665bX0b9SUob51JCaVNsotzuShwc/3qmgZ6fjXgc095A1KKmGgBfYlJmHzzPeFY%20HbYm2rOUt8KPqFFdL+rgyqb1fxzjgInRJ0F/XuPDNo/2grJEB+Xreb621PfKLn47FI2cTy+nwDjk%20LBT6GNu8nKAxLSC/+NZb+Bp98MDbydrFlBK3UpnDGgVvlrC41p88nvez+KRUr/9xDTm3rKsrgUOL%208BJzDg1P2/ZI/VH9T30trubsL162mcO8fxhNKFOxzcmClcUmx5LiMybQ2htPEz2jvjHwV7nkgKGJ%208T5agDwFdr2wkHFvQl57vX5vnW4vcoP2gPLGih3IgiOrm0/KNkG0nVuggWnAacu0WAB6QPCdqryN%20IHppYLdEGJ1cUSLxZ7JUHJwwonETTQejXPInPzqVW5qMBiZZoLKfCpRFmUCWG6xGopF+M26hdXh6%208jEeUI5bfOzqZZR7b4PSdygXXoQFK7YhZxfKEI6zXfyKQLs9ikBDGcutlSnnXkoiYIBjxTvPrJ7K%20KrwUT7HKUQ/KzOOBclFCe+XCD+iDBzjdkwd5kfde0J4oj1KG/frp0+LMZLa8ZSHHAo2zr/7ykv1x%209u7Pt/FbvRUVXSE695o9gjPHgI9//PKrK25cJ2fK24yVXpnoaeOQN/JwCRvvNrEy8WEFcMtRufeJ%20pVgT5M9z3g7rgV2Da1jeToLxZOJF1V4bbdNt258Zxo+VOjNusLzll5UA/ih1vfGJAidLENfZApXj%20fvO+5f3M+pf6HG7yz/2SOEWZm2FKy7Qtu3++fwqw4NG4cSU28cPrRn3u4wWvjR7ZYD32t3TGVVAK%20l282PpFvGApwvBvAYhE9YAlL2Y6dHeNjoLyNCdfP1vDtKn7+gQ9YjrDMZZwv8Lf3irIhkIJJmKsm%20HSYbJgdWK5qw2TL177t9DWtAbCv1yzvH8vbSkLtk7y6Qn/s8uTxSORcT1KfTTr9CsfE+4gp+nCND%20EdLWaih2sxUKxSgUpvgo9PJQctBDPO9zRZFCiKLUbG21bqFXW/zo26qDj4W72LLE4R/jod5ypV4o%20VwgPwojDvV/tWcrhsbaKBdO8TRsKNEqw52tCi4Ueik0GyhoKE3KEcvXGOtuXvNCR0ePBIXTqA10o%20iwD6kGPnAmHeO8DMRMjEyATC1e/dUlAOcBd/Dm1zRXGLOLW1IENvmy55k33O5tw6jK9VadbGbTvr%20jOcSV6bthaOtPc+/v3/w821tGGM1W+QUDq/DghZ9SNYnLFMzWBi9n8LV16ar+eUrDqXH/ZLsQkl0%20xc23/p8XmT/+wtVU93k84ZDX+Rne5MXeUVWuBfzn7Cw0tMdDUN78e7jv+fGADy7ffB4x+YDfHlSt%20PZDJQ8tbWzWEHQpbXgHQUfznqBpFaMQYLCX9kACVqz/S2wcTRG05iMmJDi7/tca5vvJWl91SsvW8%20Dyup2sYeNP5VsVbmFFbqsIO+ubZ1y27xLsfW3Voa+resUfQz4krxY6Wl/IiH40mLCr30gfK255zc%20frQUx5k6bcPVW9NhTRRNXNvV/PmY6aGO8Ka2VoagQjHrAeWTlajePGcbEEXOP99RaI0S4j/CUdYy%20rqTbi5yPgMDlTfnh0Q/xq+KbtfUKHznzVr+wUJd5Dto6wK/2bdNMW6tEtViG76W1jlePRHuGB9YX%20sUBu7cjsLfGnwtRGVvvcXuawurGz1ALljTCudX+8DnovPlTn3V4Y6HMsQvlUE793zhvx3HNWkHu+%20w9nti2fykoVJb7EWiLBsmfOF7MaYOIqD26bli9wmZBHArDbx6wHtE4VPFfjw+u20LTKlMAb6swkT%20BDQVJD73ckycuochNBRxfIvLrqzwvcEsHhOuzu/kPHAohbpn1coqnwbIcU5xyre9TuFtfVL4KC11%20zvGot+792TpB9ZzuK34l/55fjnuJ5+zasqnPWvyeyzzI9yO3Jw5OdGR62K73AWb36ocoP7LGZaUI%205Q7Hc3y3LRQn2gXrHGPDLW8P8bmMqYzUbpR9pI2zIy0rScpgPOCH4uMv7JgfiywUT+qBP5Zr1U15%209PpGdhVtK7SgvDkdn9/5sxSD7gsLZbxvoY1DPq68lZekjihvebXNCtiVtb8/Gv9ClujNU86+zUgU%207BTyLGRRWhZo0m/Vfw7X3TLFaZ8K2Sp5G4scmrrRZ/g9TixFTKRbSuR/C2NesIBBQWNOa4FBon2R%20YYy5jOmu238zLTVdbIu2Vraj592ujVw35BxnAul3Ut5Q2LBw+cseFsZ3N+FxRjzxv/bfi5GlvY9l%20Ge3CB7hPaS/GDnWhTyDP2x0JsKK8tZlvVbIOp3BWtAhHwkJTvXfBOcoJhiwE/k6QZ94CWgNWt59l%202/SG64D+xIBngvdtVVOCUOAQpqyC3eFfrvQ5CQgWOFij6i2MywKlia2BfAZFb9M+NWR9i8POBhNA%20UkaF0Zhfhixjkg/KFYvBWaacA8rgQHNcZ8Q9C65cDjsLWAr957FKG7eTIvKuq7xdAe0LC1KuAVee%2015DjHKXb0yYLI/cqG9mLovHqNW9IzluAKHU44OmZ9LpKxc8PtxTdGy9K/eE9SocrGShvDV+k2LFY%20fCrooL8O/msrP1vj9iOPr8tD/Okpt5RMGErcpcG4YUF8LUw7EyaLGC89nWb1zFuP7QjQvArWeZUa%20pzXYNLBPgEqsr306EHxYD2+4oQfvNUWIcs+WlCxMOvfGysnD0r3ASw9SrLL/pQAN5K+3q6UkYo3z%20cy9XKXUMlEZogSb4BFrl7RwgKBFmcnxncjdSOx4BClJ8vPfbZOlD1vnE64gcoY268garfwDalBm3%20clp6rLd+b4tWJun5WecBG/8qTcTp3X82ZfKfP+Oj0fJjlc4HXf0jrzl+yRO6/GrPhLOS9/icp8I/%200VLRUdIRprTcUw5pP300/5IfEyU7Hyyisb65NdrSE44lxBUUuyqPbhlYFRPdmSalI47Clf/F/QtN%20Z/uX/P053cM/+PHL79EGzktPE22n+He2eCQeOwDkLX55HMoT/eXq4SWPys/uu/49PxvL+SUA3aPA%20TXkVGiJ+KT/XMZUr/6ks48sU1sQb+S/8ShkoZq68WZ+b8jd6CONZlmDnbScPv2/pSu3mdZv8Z/q4%204q4F5ByfZUOGosDFLmeN9TNvzSoAoLTxuRAUN1z7W6e9cyGV4OyEC2wHwaDTkEspgtX/L5F/2/SG%20G9YRvSisab8tlKNeH9Pbqdd4MwtFTUqaK0zmKA9/yrz050m2gLLmtJjiRvmyvjGOL6a8meBCgcIS%20hgKFMD+GupXIBznGy1Z8sDsWoKlN2RIpEwDKGWEI6snqBho5dtSCdQ7a3zZ1Af8lLBCTFWJFzio+%201jEmNia4tfN8GVjs4ANpcSgfWI6wDFH2nSkb5MUBfH2fDIWXME+DImKKi85hQgvWqP8KqC8WNviB%20wg2vNE58IVDuBfjXfqj3mog5GIvP28U17sdGD+hXXYQtK/C54BgLvKzGZoKswX5m8ILw8W7y4VpA%20nqMkTq6jF+3aNoVQaZkQrO+88ZbW6hblQCD02Wwdx/KWef0oRnn24B/pvW2b3jAh9fVyzXDFTT+V%20ZQ4lZYq56OM2Vory1s/tXESeKIb5+3OMURSosfJ2DVqEePNNtIBLKm/k49+1M/mAm/PdU6eIE8pJ%203CMM+X1mZBgvQbz5Y/kRz6PccmH+hMpb+6kQLA9MUnylP29ZZmQ/JjPi//I+rnqbcQ+YEFH6uDJp%20yorEs0D+iiPFjhJoB5RFLE3XnthfIrTNV2+DjnlPCIpb703Ul4RMG9ZYzplJKb8m3aO3dAX8WUQQ%20Z8b5FNGOyJFLIlPlL4jaGGdx7AvHjqK4+4UFVqNo5ZjzUNqwuG19KmRGj1lLP4Ty6Za3goHCmIHg%20uylvN/Shfjn3TyZm/lDipCD1enQgFBncdbcvs5IYW6mcO9O25RLXpGXeshXOUd76lMYZtbBmHqhL%20kgdY7xCEvMChnQOUN+TYlOMO+VHHiZRMVNdciWf0XliIL/HHr42gHHAVev0QhYD4ssBVlp0FD+r0%20shz5OeZ7WSdtQrOFtytklh4ft7SZ4wwcFhJAfNKxDYjCRz9R+sCS1mtiVFrlv6dPNBjlixIBT9Zr%20WYfOyu96quuhLnlEBe0oKyvOXx6wth6nOA/k6j8p1rVKzmVqG//IAmULjPdtXSWXN7rvAz2Lc7d8%20asQ/odQ5KrJbedOKly0HhKB/682ui5/HKh39GKkBV96eYDV2s7zdcCpQjlDgRr9zSm/P24eXRDuO%202MKgLBQa6MEqyAJrwgmTziGk/Ftr41J5E/VjaXCdyWmZJ0q4PjuC45tM58JX4ucuPHei3TalhigF%20OCZLVxCwhJU3kVuwZcnkisKHQowljGcmXilfQsu9XNYaKJf8mTRFVwYTKWHtz0EF2lKXoK9IcZQS%202cdGXlZX6gy9xMRqJAtqftHiGCynki+TPPSRL3Wlzig166hpRvEl3Whr8ElB36Bu1tfVpuIfoI5S%203rCK9eDtVeZ50o3bbh2yYvbe0s2gXzMe2N73NrkAH8mDs3CXQE/u8cUClDde1MJxvKPFPuUtDWYh%20tOzxCoIXAiicN7UQEJwr0RtcozQwtpp8LolUh5vl7YZzgKKCAocS0IKBiBLzFGfP4hzeG/+uHEol%205Y7fcD1fYK3BX1owWiSIlspbQFQgnEIW2N+XR5cPEuiXhsqEHl5CYLvDrW6//ebbp/VnQgo6Mm8N%20LswvvI0yQqu8TcpYUQo0WWUlIX8yBaUOZUDbnEymbH2ixI2g1MSlLFnSAnPeGSg+f77/Z7idLIvS%20llKSQ6uzeXYPzdRVikRgPb8emNjZykXRVJ74HUFbKtZP5fn69b3zws+5lXBhi1opRJe0HO1DT60I%200OeoF2ceZeXNfWNJc50XfNB5yeOInOi/lLHnPJu/YGOu7T+nwpXOwWKNsYalDOOWjF7oPljTzu2n%20GRvK2zJzthj47gjbpfrY5giEY5ljv9Y/wGmgQnUFrBSrLIogghXHPQ5hqPtLOfJEi0WB8zM01tHk%2038a9uZuTo3/QV7xP35eXBUxZYZDSjxTPlRL8LY761qWd00LfpSyjQ1uWlNvGyemu4cQXlS9h5WFF%20gatXuvHmqC/k2BIwRSJeGLDJ7j1vc15mNVujljcoC9AJXZx761lC5hRLGdiDK28nWhCOwmVVUt40%20iWGBwNIDxWzNoYQga2mDDCxibDe5tbBMvJMi1cRva89EjeK3pkg4L7IibpMkfSFPnMThe1y+Zfs+%20rDgo8YrjzxanxvwMjZy3Jr3X3epU/wLKmL4M8pGiAf8oF7pQTMib/qmzW1twK12hn606KTbiqfjq%20W26ZP6BSJIz29HxESbksZh5Cs+hncUAfoH9Bm+7jJRWTgdY3ZFl1Jd/qAg8A7aszksTFwW/lDeqW%20G7dj3r6vMT97P7J+la3NvfNjR0HflK6SaQcYrpBxyDV0Dc7rQhEyhwVroFZmR7Uc+YNV5a1OGE8Q%20DQEQzXWkfVIBFDUIBwgcrHD1Cw51CYRdgrFbwOp2s7zdcAqwMGHtyi8vZAscli+UmPHZs8uB7VLK%20xxKIQ4Fqx9RTwbdtrd7iRZ6sWrDdgHDTSpRzHTqGUa2ML4IlPxCqWN1QILFacpWiUIvU/WByQzg/%20BVrLGxOkT2JJ2WmtWgrh2jsnpEk4n5VTqvxfZ+tqa1m+H6MXS1ZCJn4UAJSw3gdJHaVvKB8pNZqU%2096JSIs1JUcv0Sfmo+bGGSE0/kBVvf9qCpn4CtFBHlMwnRWcs8iJCa9WFn7JWZhq9r5gf9cGhsMoC%20Rt6q12E+FWgRkvnl9x26AbTRpvSbCYO4W/A30ru6T1Aj/cfrbmOFhWl8emgbuT6BpQ/Y3ja1yuWk%20/oapKWIIOSaq5erodLBl+hTKm2+b3j4VcsMZ0Nm3drKXEvMUyhvwLdxifeP+uYAimV+YkNXtJaCV%20UMgsWf98J8HuZ6zIsxVB71asVpiX+JdWSNu3TePlg/o4ipSPdsKflLQ8gRmg0ZWg3uFv1cMccZio%2017HCwwQmcxyxOROGQ+lkwkepa9Hm6nFN6eKN2bb+S1hopx1kvYFfLVDqcEuFvl8SipuUUfiYLXHn%20gL71LMpbAv2DttKbm9y7xQt/6/dYz4jDVRZoKdf0NSyY6jukU7uTX/sZlMzvvN2fEWm3z15mkKan%20qJ8CrLyXOvN2KrrK21rF9P0RlCxX4oZnbI7DD4heS3lLg+j2wsIN50LnzdpzbzyjvI1faLgs+AYT%20nzGBFv3W6XNAFke2cgFj+UUob53JkxUxShsWnruPd351mdeJu3fyZTLSypq68zzj3KmiRlbeyJnJ%20qLU8MZHir4lRW3WyhjDJtpC1Tt9gE5hAqRMWEtJiWVoqNJfBSLlsEfWOT25A10gBa330TH3y9t/X%20xdbbfNasstR0kFPKutOjZR8sXcN/cnLFx+r6tKjrQL/A0rWXDvocyhK0jxRylGf4Rd4sqlzxs3sU%20PKx7+Id13hREC6cvEge/MU8a3id+0pbeh61cxkO91b4fyLbRruNTYWB5G3c8hN6fb/92QcVZF1av%20l4Iz5PH6DLlZ3m44FygrbFm2FrbJInfBRc0apEQ+pbWvj3hRQx/xfDmWt74sY4szVs7sIDQKGhNJ%20uR2lb8HEw/letoTevmdn4hqIXLPyxoTG5McZqxZZGSMlExfbeW45a+tswDoyVJwsPkob4bViej4y%20r7gPpbPpyw29UvK4yjLFhLzEuCXgA/yolbM5PncoK/23Jku8RFfQHpapcan7oTy4+nbjZKGqy/an%20TnuejQHPx4r1stZuTf3beNxR3IC2TvUCDG3IWUG1jV/LVqv3C/NDcVO6est1WX7FowL92seIpj0Y%20b5s+Hba3TQsQxAgoJiVerefnWXhp4fB3l1aAUHgKgX+zvN1wDL3+LWWl/pF0lBdX3qY05XoN4Wpw%20i1d5eeKprH0zZr5QX7ZuZXl7qrF8Cjh/4mfu3v3tNPK2qY5/8J97ZASLU8D5XuIvzqxoYrD41Jdd%20g0mRsAniWshn3phIKa9WQALTZGu0QWM+IxSyfG4/wBN5tdtYTJbExV+KCX4z6nwCPb8+2pjTGb6q%20jBn4qi5STLOVcQvUBZ6IN+73Jbb9BOJgnZPCirJA+1ZxylVQnr222MYsMWbMPvC9VQqxQIke6M3P%2014Dqt8eqSIx2/AePc1obZ7ZgoF60H1eUM+LwhzWU+pCOsaatV6ybsoqu0TKHxJ3nCw12r/IYrzVN%20+/Bit0174OUEfhZLv67w6re3/ro9b55uo2bOiFVY3W6fCrnhR4FeEkDQCLzQgFI37uXnoc0V5Y1f%20WqBMDt/XWMQu18ugzY26rypv0xhUSru2k02O04adCQT1/DYrgpw3CfvniDhwrDfkOR7CQpVPPUjQ%20z3W3SdNW4OSLcsc95518kim/t8ikiqCPa/GzPNt7twYqjvmFddDuczpzKJYob7zgpbKwIhAmiyL3%20bAej4KDo6GyXbxeVfKb8k4uJlJ88q/2pC9YKygu/cjXaWjqrevDsec3x5V/xQOHm9FFV6PbjOSWu%20yuHqFjF+77OkwULjfLAJPvwsvxV6mLypD/1U/rObacFyhELBQf057hye85USMtNQyrb4wQPc6N6c%208qr4Eo66Uucqvjm2FrFstf7xrPztWniQeUGf9fi5r+V7S6e4+NEeFY9T3av7HW4uI36Nwa1tVg/6%20dI7XOvFYLvdT1dWfG3pyeTj1MazT4Rc8mvg45Ek4553518hSYb7fxpG4M3YrbxBbK1brBfpnDEzh%204y0yBJ5WrtNqqiOYEfasdq6Nm+XthkuAM2ZYvPJYeI63Pv2lBbZNn+DIwRoY89OZN5MVey1vV+VU%20kjPIIRacv7x65d93m+79O28zFdDOcRAcdeBzMMgvKXMz5jTkjVD3e3NMMrhzkC0C2aKibdO6nDlu%20hrZOcUy+q7AyZK3DopFzlNVlZA27JFQvtspUmlNTeJAtigIKhSsWsno180vmJdZK0pNmDSgA8B1e%20+Dmpln8WpgP1xKH8TNNlEPnLGqlaxDnEOFNGXfxzK6p7RsOHc4ACeW6fbuEWa7WN0crzGoiL0gYv%20qDMpjylKM2RVnco/AB/v1j8yduWS2+PMttnxwsL+is0xY1XLp0HyYMeP83L45Fwl+FAQWfFmDVef%20D/FVD5a5o/ccHiaf8sw9gs8VuPLcS4sAz2G35//gs129j6Rwfy7OFyimNHH1uF/iR9pxU15KwxU/%205VPy9jhabaZyFvHUj9M9aatPl0CLPXs8OZVRaJjyz/U89dmuk7P84YNvnVoYC7VaeevJkdrvVCG8%20F0x4I0vbucACyqpdwBLGhO/WOrZ9TgQ8DL5/861Y8sX9/dba/S5ePogXCDqwyYEw4jDpssW4Bcoi%20PpYs7gF5kx533RaakeuGo/7Um3toYwLPygrhxEdBHbWx8ohziceUEOVPG1Du1KbGU56dJgvvKlBn%20grKoN4oGlkAp8igdKDH6fdredi1xGavQT3vmRcAR0O5YZDcXACdjrWfVYdoyheenKF4CKdUXUORr%203qznS5sg52qM07Qhp1M9Y2x56zbyBgkpDQqZHPHYI95itAsqmwiujZvl7YZLgPOebvGaXhSIc19P%209ckOX/RY2Zyzu380BbLcQ8dzgPJRHv2+KHpbuD6llysh59TmijDPK3HqL8Vpy8IzY0kr+eiwNpMM%20kzf5/vmat4wf/dknkSx7dTWaUFbYWvI3arcmbgunPLZGnW5LC6Qk7H3L8GQk+pgH2NpyZe3vUFrY%208tXhd6+PFCgD91KgRLcj5YkCoziuaG/xI8Pi0o6kpT2kCMNrKVZsYbryNuU7tUS57sEyLvOitq3z%201r2UGNpHW5qL1EaL6HOF13hwCmRZpMxrYaasdzeDPsrLQfT7c3bq4CP9QG3aVd4qvxkuexfbphmx%20UBT9tGG1mF30kePYvW16GlYY0PHT6v7auL1tesMlgKWIs2ZSWHiW9Wvq+/8h8MJEKK5x2Jvx3Bvn%20CD6+PM6b69zznTWs7ljlKwF3ARxqhYGgnnJZkWPUgzrEg/ziJ4ROtVhhKextETJpaNt0CCv7aJnU%20wa/mdFaOJykJPcvO5cEoShDPc33kZ4DHmnRRqKCzZx0iVykgerNRW557kCd28mfChy+uWNt9Ds/3%205yLTSHm+zWcKGL4oY/QtIMsgtDGHopSg1BEHGuk/WflyS5wWG0avx68Uu5o3KK6UfdU+0PCtpiCe%20mt7hWG/HXljxU3l2RamnfvQR8UPjoQfCdMa1lVkR9sFfjCKMK23BubpLvsh0ZeXtGKjozfJ2w4+D%20sLThsMLx4gDKG1uYszXuv4N4eSLO+zGWF0Kt/OfwP2fIePEJhYdnwlDi7h+vt7K/JirlLYHJgEmh%20tVhoWqinh+VTT/n7ZpNA/oWFa0CTNefDXFn5e2nV2Xp+DkjBaZUM8RJl5hLw7VcrZ+9k3OdV/r8N%204rky9v6h269oMw7+o8QR5r8dmuijHVHgZDXkqs9xVCjhWVGiHNKihOyl91lR6rAHqo8+U4KVdwTF%20xaqGMtYDYVgFOTOLhRAlz99uR76VhcMl8KKUN7ZZ9my1nIub5e3Hwd2bt2HBeVGYxRfnvLC+obhx%209kzbprhTPwD5VLi0EA4FNpQ3P6t65lj+ISaJAl9Zd7ZRtKXFhMrkyqQixRaFT+ez2PZzi4r7Rb/R%20SwKt4tf+wsI1AC2a7HHcQ9sCeZI8MGFeC/AbJQ1rkysa5qjLpNSlLdVT+hdt47tDqa69hUoPWIj4%20xBbtV2En37DoyYKGEodTfdzoQT7moE/9C/i90S2FHMsjSjmKCu3q/II35kc8ylF9xD/fbrbyfqQx%20uRfepsVoJEs39ZUFNXhZeFL84AuKmcaqsJc/l1CBX57l7fH6yttLsbzl5vsZB8UlgLDzCa4MmpcG%20LGyytrW/tvCS4VsNF+YpAklWSE0gI/xs/R1h3rO8AZQIJkcmSVbenIvSuS2uPBNngrWLW3ZMAVlY%20RQz5O2/XBJM2SqcrnkbjjJfdeiwcoBnewUfnpfEfy4pwiRoojyN5cVxgobwdBGfYUOC4gs3y0zgn%20zdSmLCYKXDkzP5RD+ig8YwxLAcTyuvc7ek+OLMfsHpqPbInPiDT0dXiBBc4V9QTGBH6M9fZt015L%20LOk4ha4+rqa8wUA1vNA+t3DlrWHWJYCQ5KCn4Ja3Z1TexAU1LANaK/AbajBJsU30/Fj2XVmaPt69%20/mG2SlULBE/3sO9ZCp0pMJ/f+dk3xvLS8rY+/iN0Pc718P/Ze1cAOW7na/uFfxga+IMfDA0MDDQ0%20NQwMDDU0NDQNNFxoaGpoaBhqGOivniqd7pJa6stMz+7amWP39k2XUkkqnS6pe47l24bWVEkP6Bkb%20xPesIGTsGUQ5ZgrMB1IbLAXsJIMpAzQDCMSO+MLNyVtpA8jNQI681VuUnTbCz4x9fNIH4lIjJhtj%20iF5wcH2brvWdtsuwqO2yF/a3Hfe8ddrJ3hTcg2ZthZcjKGOOt5RqmSo6QC/+EGFEROC6vyDyJt7i%20zO2S9kdb1FrB54O+1nx8X32ZoAGErxwC+h/6pcz+8JTau+vGHgS4jw73o+TQ6TuX4mbkjfngd+/e%20WsfhcyHWKF7Hl+jZ50YDUBZuS9gsm5M4O/dpVDMgHOtavkeD8/3gOp2E6yga8sYx6VG5eN90rnBT%20elfs8RxKFt/Iw9LXPY5znuzp0DQ2L6vClXL3znNe3+P1XeE6uqHOGCQ8PGG0lbgcu66L/v1Y6Z51%20LPns+O37N+51Y7pUG9Ooi7JxXOJMcmUZN459K3F3HRdZOZZu2dPuP5RfFeCTPLj9kTWXb8pTaa3t%20U/m8zHbNyZtdYyOf54/+AFBdbwzudCddx4b1PG/5gVXHPtVS4nJNa7FkF7WwXp4i6iSTN/rDrT1v%20WW6hd01ggTb986nR1Xfn2oQrB9OxRvrwmYTyMIotO0IyXPa2LbblWUEvLNeyd0jTgO51tTYJWdFU%207fhnsZ4WyP/hxYvJAXKYvGWYfjVdilb8Acs2yg6Z5djvWZ7ksV/75+Mm5M2VybevzKjzkV6Mmj7S%20C3mTclpg7G9h8HEP51+C8GnTZ7TmLXfoO2pkz9tVnfIO9zbL4wxhu0Wb88+FWN+/VV++GSabtMMc%20d+wXL2ssyFsbbmD35NnQpzhE5iQJA2n26j3WtOmMNLgP9EO7eg7kbQzJ3e4fF9nzhr54iLoUUYK5%20HGslau8tp/OWgLTx1rG+I9c6XZ4TrhonBv1SYF0g6wNxAgnoYvTCwmPh+a15swZzNsL1P3cSvA/P%20jbypQwsweyd1zYLI7xmXdH3vlPmJ6pm+aLLHGD41MnnjweoW5A3ixqdSvh/PWw9mmE32vA4Nz+Ls%20uVjWNWHXBow6Rk2BSBcvGwPkNF2V1iM5eXtkz9s26hKNyJvb9Ed/4FrWUy3tQZTBfZTGkbTPJG+3%20Q5SIdseDhNolbfy5ErjsADn+kN8vE04mt5PJDrDchHO20TKJx8IjkLf9le0d3ZR1NmK9SUPeyiD2%20HJAbngAZyMTlu0PvaUbXNp50MvITldfbow8E++GDsLWzkWf5cbHsd+5xFnkzPbYPDJcjGbdP76ep%200++JvGVtyVgzSwAZ1ZIPloEs1rlYXRPa17z5PQx7LJpmox/n/XTPQuoaYFDUOjdNl+penjYlTiZv%20kZ7yG+2vPU7XvHzl2PYhw1df7yby5vfLHtIrghLxzt9Cj5K3yOX7OJ51v9zW7vk2yb1Mi+PIJ1+P%20cx37dUtDYfMLC9gzpk7tRoqz3JR2u6+PS17dbSljm5b2IPZ2bn95iNB0oYhbDv80m3SMnY1rToqT%20Xn2c8HDbeol9Pp7vA51HXnHNucrihYXHxaORt/x3BK2hOY6cbjkuSgY0wOvIW5E+pXkmhuSNj5h+%20L+Rtp26O6p5BquqUz/gTLzyZ+gLXNWzoqdtDDrW7cR9D7xN5K+vULsNKHoW8MaVQkbeqDOP4E27U%201/YAwvb7r7/6Mg+mQyFvvn63s15XwLhfM43iaw4ZENjsOAaLAO0qk8bHnzbdBgSt53nDfj3nB65r%208C8/ifbiRTnbh0ze8sPUcwV9mOlCxlCfFXvCfrmG7Oh4jOU1y/5uxK4cHcIV+rwReSvFKIL1CtW7%20dq3nDXKVpzoEDB9vGwlU7hF39dBLYfkdq7B+aH9qaAZSJ2+pQT4n5FIcK/9xgzXpwHR9nHQ/LoK8%20PXg7HGGor5U410J5Zt3Tnr3NnZFvSoM1b7yBi2GbiU5davoTRIj1sJAVBjSdz/13qKmb4PLcIibG%20vPfCwhGQUiZtwrXkjaUX/oB4wyUY/0XyRtl4wMZW70V+UP8eyBvwN06vmC69POZ++DhR9Po45M2I%20+2Dmgj4Ml+GFtvf20Oceewvra/6TE0m4kPbd1vM2FGkwYDCYHCdvcy4MBD3PR5C3WWlHOw3G8nIv%20RQAp1ckrvZguJvKW9DJ73p5mzduQgOh6u+/Wtl1r0hkSsEF+dErpnnjP2fNGXdH+pLtWI9P5oKw9%20DR5Hk0rKy/VXdE+bbr29x7GUWN+94+1DX/9mfW9JSPjAJT8tE4vyNS3Jz8hkkvI4WMq2C00dU/fH%201sAs88HDoSnTDAbOrBcGpqcibyPtMP3XI29u039k8mZ6PUre8pq3I+PQU4G2dwl5Ox7jUhRHx6OS%20t3hY69U9xC5+XQHP/Vf/4sZbO4bE8Yb/Epdp6mbkjQYqxomhw5BjnH0BYAnTwj1vV7ywwE/r9Mjb%20QzNt6pV7gAQ4eTtkmDsYDNggP40JTt7c4D6R521F3gC1WGpyM+yMTCBmqEUsW8bUKWlD38m06ZL4%201uWiQ3c9vwf0eAnyYOGet2vbdAP9PJZ/984IHN9764Fw+uRIaIYpiJrkLVvCI2Co//JsXN1f1um1%20nrcRecMuXvOdN2xIkLcrbclK+8xr3jLI87HJ21bb0f1p4E3l2oqb8V8hb/rWmzAqL/Xcsyk5/KVe%20pi1k8ubjxI3bHGT2mmUSSxzXy+3I25dP/nkQkSaIm36AuhVThg+mysaxNiohH/MU0N7XNX3Prbpn%20jend23BXTnGtouk4Ctduijdds7AMtjnvNkwrWz7nmL2T13Kcw9Gh9c2fHIb1FDB1hct7HY9kyPcW%20cTphtFHOVs5FOJMXApzv5+NRvuw9XqN77rkO7HqrQ65L9wrDQtEcRsc6X+jkEc8hbzpGVmQmjK5x%20rCmmKVxzvaqfdJzD5jzzlu/lOGzono37uPPV5nKYNn5bH7pXyViuedt5+GP65h3eN4jafwG3JG/t%20tKnXmbWrvZjJ23WeNwZh0ukN0JAQ2i7ID7uPTt4SEfP2bm1yDchMX7gEa+SNfPPDiOD1UAZ98v4e%20yBttL3veWObQq9N2hkoxKCN1cUs8Nnnzdn3FEq8zcBPyRmOmQzh588b51adGOMd9OMK1njemTXs/%20FPzw6XP1CwveaY563q6cNgV06F5Hzx06On28IZNfWBjFPRt7jC2d8VKjMzJYeSFvRu6UGIDn7nmj%20/U1Gy/RIuVowiPYGlVsPdLne3NN11ZPjelukv9CflyDe7dvxY4O6ywTrEkDe2Fqgx5z2Yc+bEegg%20b9d53rA/o3Sy5y3by9ymafNH5L4WPU992/KQ+dJfhqBsozVvPBiNbP0ez1uO+dS95RB56xF7q4Nz%20yNtYEwtSfLodrfPmd6uvfVi7Fjdd8zZjX/Pz9RFXsFka2B+v/loYUdy+edp0uO5qgFGjPAoa8ahD%20yyD6oF7IW3u9F3cPerFGKWVjOwK6k6E+ikwgMvaQt1HcS9CW/zLN1uBJO7+wQHl6RmukY3fFn250%20ZmT9XU/eOkheD9Lvk7cfExD3az8dwNQo9qvVG2mfMW16qf0QKpuU6hpU5M1sZY+8Yf+O999Z5qPS%207/G8ITfbWtqje5SNeujpdWSv0V8mb135im6r2I2+92GtVPvRTpvu9bwJl9rtNenjXglhuvF2mR/y%20r7Sjbd6qS10/w9N+LW5G3pZz27nw7b0AFX8NSRJ5awngtd95o1GeMdCtdWg3iAbC0DAqQ1mu9+Ku%20oQ2Nbj3Ncl4jrmZjO8K4M27LN9L9yCBk8uZPVNd63ioj+NWniKs2d5GRDLTkjfLcxPNm6U+aLnmR%20T3wzKtpKz5vg+ivXyeeavuZIuiqtx/+CdfK23U6+N1Cn1zx4ApG3dnoTu8bUtEDdbZO3Wce0K/r9%20UfuxgNV3HiQzaHOZvClMbtNju7GB1M4A5Yi2vl6err1o0hJ5GyPl0cRd0ytLBnrXs/6G5G3CHH+9%20pDPQverhYjTlHHremnBD8naF5w2bynIrdA1G+lqMEx35DiHFpV+zfCnXwa0ftPfgpp63ZYNbb4Ks%20k7vsO28BFMqPxraD0sOV33mjknqN8ihoeKMOrfTnMGagaJBVo13XX0YvJHn0jE0+Y8BVoyTPHvm4%202AgbvGOVuNSTjMIqeUMH1plGT1Suvx1PQYtSW5rkuxr3gAHY73nrk7es+y3UZQn9Kc1RvVW6Hxja%20I9BbVS9evgrSYf/0hH69560t4e0w5zQ/ci776Xze68PU/d66G2GVvJ3geUPGa0C5M/nIoM2JNOS2%20Rd7SC3ts73WwMmALLL9ePWS4vSjkjbx77XGbvI1BPVEPkoPyZ3vd1iNwW1XGJ8KrzwKVhjQvbUvo%20njwyZi2N9LWuR9plJm8+fnbk83pvxl6wOV6s2Fi1OdWd16eFbyXO7fJSz1ubJmm8+P33b//75Rf/%207mO+7572C+voLDzStOk++OB1xdOryFv7Fsgp06adgU6VORuR2MtITsaudGg9LdIZFAZGPz1ZFKMU%20jVlr3sIA7DFWxBF0RAPTQC4jDkgrGw4hEwjuy9gir/JHd6sGr+mMdOip86WOTD66vkreSn2O6o0y%20UUdddDp6Bvn2BiOhjdtLi/K5nJYXayszeeuRKOqhp3vquqcDpuN61zPIJ3ve5nozWYo8WfdOnEub%20nnSPrgZtbHn1q79N/utv9UdKMWqEvYi8FTmfG8b9br6O3rbqaAtD8mZpt+TtiCdD/X5UtwvQDiyO%20yk17cvtkkD37/Hn+NArrlLFhsgnetso9wkov7A/JXfYAWchbbSp73kK+JVHyh5WUt8qQ23kmUHu0%20g61QPyO9TN6kG0Cai3Zj+eYwLXkT0NHInrUytueTzcl9ifLqsOzHsBAlruvVykDbYz25MJG3nIeB%20vHvjZLY7GdRlr/wZqvesV+U7t+fi6Ch23PNLpF1xCb+okyHsQdweTP2LGR///va/n16V6wHaW/aG%20PwVuSN42lKQK8L+BPMhfAsgbxq8lgC15c2ZeGhOVWzW4pkECGuVigO+EE9ToaSi5UXGdayJvlJ3B%20nkbiDczSjMZsd+x40xiMkGSjfNNAbmm9fRGNkGPvgIY8GKB/XSfPj6+SQS4GZdQZR8jGPBOwrNeJ%20QGRYOdY6pdoKepJsLVqNoXfXa9Glxy2ybemYe4qXgXwup3Xo/KkQZOI6IF7UrR1bOB1nZN0D5ZR1%20PwJ6VZrsVefEU/lyvfn1TN6KXomrNpeBXEpnhrVlM268jMQb3WAibzag57481mqL/SFPReozl4D6%20zQQrY2+JJvLWtDF0yj2Busj9tdeWMmhvtPPd9sNAm1Cb8zZB3GST3BtY2sObj5++vfx9tqneXsu9%20bGdoY0fIWwayk7faFDKpPLnNSj7Q2gu199yfnEAVuVvtTOepbRBv6tOWDw/YChk2YLbjPX1ne5PJ%20G/upbAfIGyAuaQHiOXkzIAv2nl+CmFGnwFnIuUxZZWjXvPn4Weo01zV5q/wZ1IPkyyCs0lnmHlC9%20e7oG1SdAPvUVd3SUcYK8cr0rLvL19Ir8kiPD9Ve+kiH7JqCP5adCRqW4DW635s0KDinBsPvxX9Zx%20Tdl8RV2DWwsaLxsV0lPmFlDoaNo0v21KY0IWMDW4FYwa5Qhq9GDq0AbliZFXNdM4/nhhOioNQWEA%20jVbp+PWd+Wcgu57EZMQB6WYdzAZp9v5wfzIKZvjU8N0oFoO3B97Bi+Ec6X4aLJoyTh3Xrjvxqzpl%20PG23A4101oOMgcIQV2841zpepoEcOa7Ada9nizvyvCkuIH7XWIyuW1yVb4S3f7ybdZOMZY6b6y3X%20Sdaf67XzeQ83iAfqfM3zRjmxC3qyrTGuu9uhzhPdsBgZIkUZ6KPI2ZYnYpW/1F15aGTARO9HgV1w%208lbatYBdy0/51FXur1ttY+r3Td9aA+nnNjH1F9o5bcrIm7wxEEvKLI8U+pM9y/aE/bXkTbqRDQG5%20z2d7621WefOD4iWut/2iT582TWltodW9jsGerwN4GRLJUN6kO8VN5C335RFIY+rvlja2AEhnPTkE%207o3emFW9Yx9pg0JlL9CfbIpdk03JwC716n3XOG9tVm0O5LrKOs717nauR95SvWcQRg+7e5H7ewvu%20/WXp8dkzvrAB/7gFbkLeEP7N6xdunJlWQTlBnsIzxv2A7a1yGOxE3JwkfDFyYwrXtbWNsDrGmIzu%20kR7nhInj+AmLNhzbKB0qPl9vN8Ihf/deue4NKOXNprJOYQY6GKV9zZbz8U7a6CJvkms6L8drcdiI%20Rx6k39N9LuekA7uueLq3Z2vD92TrpdnmlePRHnS+JU9bt71tKmPZj7asi/Ze3tb0NMpLaW7JwNb2%20h3ZTWvrwLsSHqQb2bHN/D/DEKtLGU20eGB4dHUIDeYVc1sa5ePWtnC0qXazURW9r6xZCoGP0me/l%20sOShutuT3yGZUptoy9OmQ5/mswn5Wru1cfa0OW1rbZ901u5vbdjiLNtWWvl+1r3L0egph8nnOUwb%20no08dL2XX7spTC+Orku+URra2rh7NpVpJKvuL66v5KV72iv+nq03vq9tWb7ehgxZ7t7W2jc8nZA2%205iB48Bt55K/Fo655W3sCuOOOO35ctD0fAsc3IDGySzyGnWjzKOeJzMUEsO3NbulYqM46BFBoc7nj%20jjv+K7ht73+ENW9383XHHXcIPXtwja2Y40xHLZkq53H/kjxqtA+hHQlmVLJcn/cdd9zx3PE4/fx2%20a97K/o477rjDLcLAQ+W2oiJYlyOnJcxp7km9hBnKOkrNzob5gvrsjjvuuOMaPOq06R133HFHBl4s%20X1fSnT7dQhvHqNWXz911aSDeHIuFzPswp8+6Xb75xDfttI6PNb1svr7Fzt+8+Wv+5p2ds+7P49h2%20q3Uvd9xxxzPH4EHwWtzJ2x133HEMkzH66p8KgcDwIUu+WciX5TnWxy1Z0MsHLiE1bLwEwDlvnfub%205/ZP9yFxxFN6LaHjRQLC5vu88CBSxev8vAnHPd7OJKy+o0gcXkJw2Sws56y7+/mnn+JFBJML2ZU+%20YXrgHnJD5ngZC5L24tefpjfKeNuPPCCQyMUbmOiI9ObStCvo7rjjjjuO4U7e7rjjjoMQ9TDi9fMv%20/uYopAYPFBvkBu8U5IbPCATJ+eJEyd8Gs2PIj5OsD58mYhVhfvE99yBeeK+4h9fs06f3ngZvZHIf%20sgbZ0o+5Q4l4y10fDhZ5wyPmefz5LojaZyOJRri4h/wqjYgjhKx9A/affz5NMgGRVMKy561LXRNI%20m/Doh7Qz7uTtjjvuuAZ38nbHHXdcASM6nz7GZ2D49+WzEZb4vtFPv5YPQkPWPn2aCItPbXI+EaR4%20rV/nX/75sPr5EJ9mTfchhPNnPSItee30uQ3SZuM4y9J69/jsRS1bQJ/w4J6mZfkkwJxvfDKEzwr4%20N8VKfH3u4I477rjjTDwpefPJg6/zT3doOsbP0zxx/qhvhI14AtfyG2CLt8FS2PkexlzXI70pVrk+%20hUzxI9ycfjbyfpTjTsd2NqWRjw2enpBlMpRjyczf3rFD6ZQ4o+NAnU83HQ6nMHYlx09h2rjCfLWO%20W6XJ3xR/JAdh/TjHne4vj8vRULbRceQyp1Efr8inMIOwozLquG0fyzZQwjX5+862XpqOFMb/DuIE%20Bm0iXfMw5ehyXJ/COdgjx6Wy7otHqLa+csx8b6r7KUwdz3f5OMedYth+Cjsf5zTVBvy8cwza9hlx%20DVP4OW0dK0x7Ph8310FOo2CWL8IHSogUP9+vj8vfFFaQvvPfKs1FHRiadLNuev3e/6b4dZ6GJu1e%20uNwu2nSnY/6m8xxH+liGa459z586bD4uR+k47vpRuVblXclR/o7SSdfbcsZZXNdxK0PbTn2Xjh1N%20WoC/87HtO2G0BzneY+LuebvjjjvuuOOOO+74jvAdkLejfDaz4DnuWirLe/lKfXftLLCWWhz1YrXY%20E2YfOvLkJ48B2lidVNJfIZ/Z8Y589qGX1xGsxd+fqkKmZz1H72y+Vt/toQ0xirGd0hI5ThyXK6Vu%20pvurdbV8uj2OKvcfGG0Jm9Yy6W8ZrocjV8H4zhhbeeT7Ou7fDSyvgP7VIdr2uYJumB3x/V5qz1PY%20bhsfp9S/s5azEGHy3xp7rwWmltaV/wKclU4Fk9HSrUsxLlMg3d+om7WUtnK5DO1o8Hh4MvKG+5S1%20MnteoWfR79q6Edad6PcHF58c8IYSv6HGuhy/9OWzf909/15gG4b8SC+HAazfQR65f6dwTTmQKa7F%20D9QThkXcIGLGb4tyXWSKt9JYL5RLgKyE0Q9Tk25OS41ZPzkkPXGf86wPxdWaHfQ/pVOArMj19j0L%20yCNtlTlD5daaH+Tm3OVPHYxwU7ml906du+6LXCxSZzF62y2QLdKP69LfvP6JPWGiflq9C5Q7ZI3r%20rV4E5PCF8t4m4s1KwmXXP3J73KIH6Z01Ull65YE+kItwqitB5Xtrm0A41lHNiDCuHwuPDtCpl1kh%20SrnZVHaFq2QvMrFRdurZ46Tf4mPNmIex/Nq6zvWsulC9qT1Wa9fUnvzvj4a5tap+2/Y0I0JSF7ne%20epCup/5gOszh1QakZ+qINpvblvKZwpQ2q3PVY2uP1ZbrdhqfQFGb5B5hZDeB52fXiE8OCtPaUvVD%2015PJoDZKeJURXXrbKuX3PmJx6CMKA9T+KAvX3Z6U9ipM7bv0CUA7beXKfZWycMy2tPFWx+RheWa9%20Z7nQV9gsk6ukJb0AygNYGym5FE72SSBtheEYXdVtLNodcVX2Xl9V/cT1WAeq/NSKwxZFu6OdcB5h%20ar2rfKqfWPNq6aT8gMYx6dBl8HBzarl+JFOOA9CTrssuc9zqSrbb24nlMdmjNB5KVy67hWHjXDr2%20vlau5euUl/HxqfG0a94YzHnLrJwHUmXSEIpy247Tgsa1TGuGDMC/3+J3C0Gbrhs1uwbImx+Xff2m%20/dHi+L2yz5//cePDW2SkR4XOiEasb0rRyah8wrHPIF5ueLwZN3fIuTTIQkOiQ/Hpg2iUdQehgSIb%20umDBOLJlw4S8XJ/KWMKRS9K6p811OoenaQ3V9VAZANOjhYkfYo/YNO5MPPhxYOKSn+vD9ACiI0QZ%20kZXPOxBPekAn5J9lZxG72oLk5q1GdDoNQqm9oEN1OnVigY79x6u//N486IXuZoRckoOF7ByTX64f%206it+hDgMEW8r8lmILDsyqZ1MRtWutQYn3oi0ujU5SMvlt7JMxsTyIwxyEOafUh9Odpu0AG0FOdAn%20MnsfsbhzXQeQi2sYRsrj+cetgmjz0jsycC7dCbQvb5dWD9SN9Nzml9vRD4OmTCITC5RwtDd+TJz6%20rfWYjhXW7FJuvy1opx8+8xLI3P9c7yldZBHBok1Qj3X7Y/CabaO3WWvHuc0KsqWAdGiftImaSES7%20YhAGSru1WbS5yDPapqc3PTzU8iM34elLtK+sN2RCBvU711nTjmVrsi1VH8ugvKGf+TrhslzZZqF3%209b+/XkU/AciKHl+/szq28YKyIxNp57pBDtIKOb7629LohDwVSjqPfvjvpHfqOeud++ixlT2Pcz62%20WRg2dIiu0KfSbsOQvsY68st6l82KuuV6jMOZJPH5nDxOSi+UR7LzNjdvhyNDrg9kn8qX2g7hsMnR%20dqK+CZuhhwOgMsoJImhcghdMerf8Z+kDXKNtiRSSbvxe+9PhycibOhIGgkbYKotG4H8tHN9Kmgew%20JQjDoDMbhjo1GguNjLxoVHQWDUAKiXFRGAwOYWi4VBCyClSeN0QjZlylsr1RJENIeOShMbrBsadU%20VbhkpLHKCFE2DAbhSS8/xSIH14MkIVcQGxrcLNX8wVDvHJanh7FNxhyZyJ/ratAMHqSdB343phaG%20cDJW5Ou6Sp1H+kFe5HADljqdoLh0PPJt9R6IJ8YgQIUU2iZD7LD4xCEP6lBlZGsHP/Jxg2NlIS+M%2051yH8STvxBzZLd2suykUcpS69fqx9IjjctlAWUJ5+lH/YZQwbtR91gVpIacMrRtCa2etIcTATPop%2019FJbluEkd5leDGELagf9RnkIg5pzwPQ3Aclw1SnTdtCHhlj6jnnL0jXgagD9JDzy5hj/jhQmdCF%202pTIS7YhComnAp0xCLWY0rK2ov7aA/UvkkWbUd/NfZpPrGjwpB6pc9psTfhDFuwB7Qa5vc389c5t%20k6CyyZaSP/X8/t0chmuyZfKguIy0q6QH0uc69112C9/KTn6kRd/jLV76AmHYZB98ALZz2QzSkozT%20wG/Adiuu2q7rN/XVbCdlO+lf2RYRE7sx2Tw7Vv61ToGNNxYf8pb7bpaLMOhJ/Yd+iG2o+6GF+vKP%20h+GaxoFMRlrZsTvSnWwBoD7VTsgXvSATdU0cgN6pV8qErLINbLlPUyZ07W3L8iect7XG6YHcspNA%20bX/Sg+kQPUl2QFnyWCgQT/0KW57bv6B+43Vl/3pti3YjnQPypyzUadZ7tqXe1iwtr4eU31PgQvJm%20QpuyJ+TjjG6YKPCjFHsk18V42sq6YwOn1/d/Bc+oXVsdjqSprj9qXZec7+3rjjvu2IQsVW3J/Gxh%20Q+owR3Ca5+1yEa7BnlzHYeqnYaG9Noq/J+8fDVv6Gh0/d6zIumPAXitp/17v6i319dj57cRFZOgZ%20yN3I8BwkuuOOO54PRjZhvt4LccySXETetgV7HPTJ13eE05/kn5k+9pbvKj2slLmb7l4dnanL77Gd%20ZplHx9eik9ZKW3jK/t7mfJUkuYxXtf0z8XS6veOO7x9z//GjR+jXV3ve2i7POgDm6/P8dg/Mu2vO%20mDVhmsNmr2Pu5/UWOl67Tp7M4TNPzZw32/sPsQbJj8t1wuk6c92a19b1D59jQbkfl0WKhGFbHsd8%20OHLomDJx/PDxtadPPn5c4vxT1hARJr+5pbKTlvSTr2u9l45V3ijz+834WXfc1fEojPKgMbLOA9m1%20DoG1iLVOo+xebrsHiO/rQoDF5x7ps/nagiKj8gMj2fX1e8A1l8ugtSDkRR453Rzf5bI6ph4ILxkp%20z7SmweIpD46lX7144fX38Ievo9PGGg0vl8XJZWeRsMoeeow8fG1KkpHrknFUdtaizOs/9vULyT7X%20z1s/5zjL6G2YvlDaKTpEXl/XabrlvKp30xXrj0Arh2RnLQvrQwBrYdTGWxkj9AzaNut0yEvrq8hP%206T4d5vVEbHnNUpaM41Yn6E/H/bqddcLbvVthQHusOGfZUtAeXyKXkOOPrud0j+QxpYvuSpvL8Ud5%20eLsstpQ+uSePHD/LFWvg4ngUBizTjbaR4xyL39epkMNU6Vq/Vhvem0eOn6/7MXbCUOWxM13qoJdH%20jp+vj8KAvDYx55Hj5HrP9QZ03KbbHivdfJzzyNBDJ7aV9XmcaX0f9vdSXEHeQqAaYeBY0EiB9LZl%20DkvhWOTIgOeDgB2jAD/W3q5RCdPeBgquKwwFruPN9xigUMofLPh8/SaI5OC4Dcc5A/O7Dy9980Ga%20ey/e+FtECs9+isN12wjz9o9Y3IvMbAx4CsNecXMcBm7i5LKyeRmtXK0epn25j76VBwSjSqvs/XjS%20VdmTj/Rmx9Ij6epa5BHnuYySf9Jp0qPuEe6Pl3E852fp2d7v5bJP+ae8Szn9fqrfnBbxJ1n43cqS%20X9bpFMf2LG71hcVFX6pbFtd6+FL+vPf2VPKY6o802N78/e2l5cVCXzaFU9pTPJML+SS3yqB7dGqM%20CXJzT3vCTsdNG9B9pcXxdL2EQXaV0WUpsks+L7vJle/l+s2briMvxK8qi+2nOsrXs/7TMaSSfWvo%20IJYYNy2ABhg+Fm6LBD8V+CksFnAD5O8tTG/LN5V92ttW6qZtZ+y9fqnn5rgNN6VX0spto8pP19N9%209mwK197rxk/p5rDsp7CdOL638xzG7+fytel08oy9bSnfrb3Hsf1Sd7MOdb6I38qgc+KU6wt5Jznn%206/lalXdKf5GO8rTr+Rr7Kpz2TbiIW/LM4UpeOvctlb/NUzrS9el+SSef12Ea/SY5/b6Fz/Lka36c%205PW9nU/h0r3Ia5ZjSqeSu1zL6aU94WZ5Y+/37LqOR/l43EZWxhf6PvdE6AS3t2ZfeZmDtAFhuPYw%20eKlrC6eteXOkJ0y2NVCAtoDXggrwz1qUgZPBCwKmPUTnb9sThg1vA3t/K+7j6yAANkATXgMf6RAv%20p8P+3fuXvn9T9jzxMrAxyMHmGWyIS9rK4/2HVx6PY7wKhCEObyIdR3xvSTJqo3Fdj7leKJfKxhtl%20eAx5ymLgpRyUx3UrPdh9tsljU0gc51wXCSAtyMPsTToAnpbsKRu9kZ6/6WbXOKcOuUZeGf4wYSSN%20PJGbdoC8yEI9SL4MdOneFguDngk/tQOr05fv//7227sPvudcaUweJztGX5/ezvpDDsJ5miYrxyJQ%20fD4FWQhHHPR+6VQh9TPJDikz+XjLkDaoNkve7L1N2pbb5lyWtC/6fv3WHs4oY+nvR0D5MXR9RFlV%20Zp6Q3XgvnmYv08nlmPPDxiyerpMeKN85ffCOO+74nuC8x8alGrWtEufBhmAHdX4JLiRvvQy3hKjv%20Xyv4DKURewYZBmjckkdBXJELBnq8KW+NXJCyu1ptEGvB98fePbzwgU+ETYMxRLAlsU4YjQAABikG%20deLtQ8k/DRY+mBZiQX7raS3l5/s2yPTpyxyvDeVEy9KGLHKXMjPYUw4+eeJhjBSQThtbAz7l1B75%20IbgiWhAciAtkBVAPe0gdTzzUda4X1b+ebgTamoiMT5ua7J+/xFRgm0Yug0hmO2DTHiBuf1g+kLeX%20D5Gm0Uq7+9V1gZ6APxi8DSJFPp5mIbSAaz5NaOVHH8iufL0+S337A0+Js46QX2XjaVDXqG/qjmUB%20gH3I/WXSSy5/i0lf1JXJlfVMfeTv90Ufrwke9QABGmOc99NhXaZ8l/KOyekdd9zxo4IxYstp1eLS%20h3NwouetMmFlPwaGviVvnGuQpFAMajzhawBg3c8W4WMwiQHrCHmr02TAZBDl6lsjH7++/vDtwz8K%2008psA64NeBA4J0E2uBEXD4bIToaTPRs8p4HdBjvkxdOSyw/UGKYyT3owvdiGDl/+/qeHwVviU4KW%20FtNa7r1xHRudMJkY9EmlJiFfQ3aIp22ZwE2w+JSHKTV5DjWtzLlJEsGYVrJ7ECKdE1YkQTptgayZ%202En+DG8HnXpfphn6c51aWlO5bSMsaVMv6P6zkU7KQB1Bqto8AXk64TNyTNoZQdriq/V+XMibE3m2%20oqM35Zh7Xj+U9de/vX5UjwI6E9Sp3WtnxLknXx9zeipztMMZ1DN1Q3tFNtU7dYmckLi2vDqDaEO6%209dFmyDl5sHk74aHFjslb7RV4Wb0NDjxTKayjPX8OaGRynbTXrJx4C++4447/FjReb6O2rZfiKvJ2%20jQgY8DxwCQxaKADiwQDAxkAHKWtZ6nSWDKgGrBiAdqLEZ7AXuUG2Nx9jgMbD8uuDyTQRn8iZMBoA%20GQw19SRvBoPm5NGZZIw4bHEaU6wM6iovZaX8GmRJD9m4Js8G8RgsIRYx6Ee6WoivtJRu1pHSioXq%20ZSrXSAYyQwIzCIc+IT0etpASNuKQp+oBOePaTPLQSSbSeGzwvPhmcjhMNi9zOUd+SKkTUCeveYCU%207v/1sonUQAqUL3WIbtjevPo8kQpNf+NlArQRwqNDwsz5RB4qe0t+5HWjfRCW9Zu/8eKCpc0m/eRj%20nWvhf2471LOO0SFyybPJOXL/YQTOp1mbPjCElcXLbYRx6ekyAkUeVlctUVObI2/pqQX6RfdsIVPp%20P7RZ24Aeomh7lBedAeTnXhdVPY+xUwM3w1r+lO8+bXrHHf89wA/0IsQaGKv22ro1XETelsZrhzk1%20YRUKQuOEooABWqSJcJp2xOuAodcU0jTYD8AgQlyIxqdPseAZkC9fxWf/8OmzH2swWQNTppA3vG4+%20WH/ZrhgnBGWgHumFAdK9VP/ENJgPbqYTygk5+/jwIQZGSIWlw14DociYBkfIAGmgP0gG4WPNkpUR%20j5X9QyeEJZw8fQzsTggsbWRmDRhpzuQgprdEGrbggz5eJm2mAxES9pQV4PVCRidZxfvYg7xnNaky%20lGPdd2Jv9ePrCgvpIG0GUMoPuXOyhPetkDdA3m/e/+ryEb7XvlxvVn6tYRNoF5A1tSF+por2gZd2%20BK2xC1hdm06c7JN/2SZ58rWiS9o0MoqsQpJauYBqj7Iw7c9LFQ/WHh6YvrZrtH3OfZ2eyeQ6Y72e%20xZm8yORt+XLshqYBelWb1VR3D4SZ6tD0D6jLsWdqmdf3hudF3nr67Fwrfer71/51eL7l70u2b8rt%20v1KrlLNX1r3Xrge2cB95W2JfXda4zPOWB9NN9IWCsDkZyYOmpSvihrHH0GvgFlnJYVsvhKZwnLwZ%20mQCE0BaDbnhM8nXPx49mMDBD3BSWPXHzgK0Ynob9cy+JDYY+KJfBb/JelHIA5MZL5INjSc/3pUy8%202cbgLtIWXi9+/ivSyuROa85KKp4mG8fyooBM2mZS9coHUp8adII2y+IE8/ULv8cbj36vKUOEDl0h%20m3/K4/Mn3zsxtevk9fbznxHOriGbvHzsVU9C1HmkrMHfp5Sn3AKQGO5Na85sQ/+kyz5kYov0+AdJ%20gUBxjIxsEFfioEt0oPamvFmrho6JA9p2IT1oGlVS6rrCkEbIhjc2XnSh7OgNvXC/t3GP8CKkIkMZ%20Uca6T1JnhJXnGLIZ+9jQF3vklq6kE/JEh8iIvNwD5MHTZS4jgMRlqMyAuvMHMdOn6kLeuR4+Wxn9%20J5rsIYvy6i3YaIOBOrfnBcp32zVvaonbGIWbry9DPGfd3hZNyZv+9NjItVxLdqyGqtBPXKbboZSy%20Ld+gvMc0uB84TSYn1AI2Fr4ze/x7/DQbThd/ocxnRgYzERu42vMGY2RA5PV+wLFPlRgpaH+4VfGI%20M3neTMEMRk4g3sSCfydGRfEUVBBpIW47WLnRLASPgc4HRrsu7xkDFd4HvA7ypPlUF4OKx7c8+ef7%202bui3DVov3ofgzSDng98xbu1BpUh8jE5P/49eVQY0DUd6WuxysDOJq8GMkHguAYBwSNGPDbKA5Fg%204x7X5DmZSBLxSj4cox95fjw96sr0Jq8OjZD8IDTUh8ti11pQT3hy0MPr9x9dNyIx0g9TiuStKWfI%20AOvD0C0EAnIb5OFf30tXIsciaW19+wslb6IORd7Ilz15ElfpERdSiRxZtlneeGsX8vbmgR+3t/JA%20bPA6WrnQrcKzqS2FpFGvIvc5/ZwH9yk7MrBRb1vtZkb8Vi51BnwdHO2cfkb7LV6tjKwf8kIPyCyd%200AfcG2db6C3klrw6rnUb+s1lJK0t0L+n/m6I1+m3PxWCcfOnWds4/x7g5PQJ1rxhOzTbwANBHK/V%20TTxsynuLvZwepJq+9qMjtFR0lcqedeooNum2UA5RPzzAAX6ftp2pqOQ2YKMref9D4Mfv1X5p/+gu%20Hy88Wzdo49ip5adCYu9jqRE1PhXCgyjkDUDoLvXUX+x5y6rAAGBwERjyhrcCgSSgoygLJRKO+8Tj%20mEJDvHyNkz2V89TNoMPg4PdLHMJw36ezbPBizzUGARFClATZYLBkkFE6DFTuNbBwhOdYg7KIHOEJ%20FwNxxFMc9kqHAU+DnsIRh0qDzPhAbU/fyoP9TCKDbLxhIC9kS4vd22MaQuQdHjQnZbY58SvkL4gQ%206cbAiu6VtvY5TTaue31Qj7ZBbGhY7nkqHs+JCEMQSmNsN8pFmdikEzbKDGGQjkQAyJfyIys645p0%20P29WBxAbS9+ngi0ccrls5GmyQOiYEvQyW9nkxaRulN+cbk4/8kUuycc5G/dEzNhevrU2+GYmotSf%20l8/2Kh/ySQ+0Wa7ntAk7E6SZXLL5dw4tHPG08e0wn9Ysaem6H9OfrIzetyw9rtFffnsZLw8gg8ti%20eWIc0JfLb/rxhwK7x/12W8he0maJADJKXtKZjm3jfujLylHk1Ka2z5583YtpbSm8b7xQ0jNWjXEt%20wEbgDVyiH/7JYX3nUmO8bS4PWAAA//RJREFUhbnEddn//fpghPHnb18f/s/3Xx5+8uPPn3ig7uuJ%20e4QhLHH+/fj/vn1++P+s3mpP+H8C2EJ2/jeATtENm17CGulyfP0yWM9c1I/Xp9WPyNwEyW79hPve%20BgpxP1eq5wu3b7Tdz6Ertf+2LywInOFMHTmv2PSizTlq/LgUV72wcCkQ94MNiAiuJ3d5VvAIaMCM%20QTXIkdapES7W2vzjgxeDAntIB14iBsAYJOc3RJU2UH7AO4md+0BjYRmQyEvxp5AWn2OF90ts5ZjB%20ToM+Gy835HM2H4BNZgZ08qiIguWV92yEwSvl02o2yDOV5Y3U9hhYjkNXf3tYgDQcz6Rl3pQ2AzJl%20mDxeFodBFmKALplepW5w7+LtkbFoGz5nxCddyqa7SlMbQE5kQtbwisU/yNxfr//y+2yQh5A/5FW6%20yPTbn3+H98bqIvQdZJspWR4YjIJ6fZC/E1QLI51zjWOID8chI/8sOTuGHHAP+bgHAVF4CJa3N7sO%20FBdE/PlBhrT8mm1VHvbPSZKlRZmRSeWMsopsrm+0q9xG0AHX8HCjH7yF6NH1JX2bLmgzPbh8pW94%20OdIx8qJTdMNxTKVGerQXrkf8eNtW+Uk29Ke08KI6ATeSSXjv+/bvewPGFm8g5HgkPeW7FXnL8DZm%207emTPcB9fPjFyReDlW+ffpkGe+7ll1L4kOjH1z/7PeJwnzjTwM+xDXR6ycXtzadLCN1G/Za29rwQ%20MqNX9II+pMeZwFmo4tmkrtewbONb53EFDzukQ/UzyfIh6rMlcNQR10XA2WgX4X0ay1jdqeqjjvPV%20iKE8et5/i1eLMWGhh7Zep/ORHOV6CRdnvbD9+IyDrh/TDTrjmPYv0qt2zf7D53AwDZFlb8tRwdLo%20yIsTapO8VfGuw5OQN4CBY5DE8DPgAAgapIZNhWMQzAOWwmswdQLH2qRpmogtvAGEYeAZoVUg4dnc%20rfkiDJjy6cENNYM7ezwOJr97Lygbe9sghMggOSQTqTq5YEC3PdcUXl469CDiwD2m8AhPXMV/aeXl%20WOlKFs+/pC0ZlfZEfAqRJF33zr2JNwg1Nc0i+3bgD4PEpinpIDwjeLksf/cEvi8vEpTwEEhN7fKk%20i1EgDMQAPeY6pxzICUmhzFyHqDuZKMZEYLCKKcZZLs417bgEuouXSIhLmUkXj15OY0a+Ni77CG4A%20IVmmF9+nunLPW+/YwkH8qCf2fo/2YvfQT34YYKN+3QuLPnMdrhqldXh9WXoayCg5bY09ckztzrbo%20s++9zqhLiOWrNw8ejnoTUTyG47o+AxqEmdZlKh0CRx220visgbVvpkI+WJ24HbjRxqDJAMXma1dt%200GC6FmJN3pwjrwY2BnNI2MObN07euAZJI60IT5qfvI/4wNd4McijlaHdyH/tfOv6U25ZJo7Rj/T2%207+ffyrHpVjo1nThBsvOjdd2Wv42v/CEhHFOnXHdvXJEpx3MZIe/WJrwNmg2j7nr1Rnq0z488mKbr%20o43yiQBRbrUH0lceTowsXC9ue21rG+lydJ3yUD9OWK19E046m/bv3811aNd66bTbJeF8ytTGxBm3%20tVdPRt5QMoZcRl6DDgORIDIisjMPCjE4PWjgeIgpLq7j2XnzuRmwDoInq7//gFD0lH/bChHIhTJq%20UM7H6ChIWHg41shTD4QnDSdFZfoLEsbeCeKHLxOhY4givLt4S3zg8hVZ1sCADxHSdG/2AnCs6d88%20JUx4SIvqnbIim2TmmGtO8jrkjaexTFqoT8LNU0K1vpTOJEeRiTRaErgfl8QZg7JMejS5VGbpCO8W%209QTJo62gJ4wncXJfuEYq9Ig+og63gTzIoocEjmmv9P0ecn+7jNzdFnit8BSzNKPuc0lu2zDotwTt%20WAPn5HFrpjt56YlBXQMvg657Jewag9i/n+Ilogz6TR6Q/djCTufF+zJCaCEehNqHviWy/p4XeJB0%203dpe515+0528OtwXkcploezqbxyzFgu4bps6WqC0+Tb/GV+//fsPa5StXkq6nFOvHtbi81DBea73%20kDumUtn4pZV4KzLqKuQ1G28yTulaevRzEVW1H/ZqG9ID5962LA/sfZ1uXfavePH8OF7M6+vE4hsR%2064+/NXzGZWrP4/CEczI81VfIiE0DfmyycR152QBl6Mu4BDrF+5aRJeJ4VKax5GM8HnkrDRMhMXww%20VfYMPvI+YNhF2FrojTYNVsSBvLBBNIjLpnVky+fi/aASH4bk7Vpsp0kIyBLeFR/srKxZL1x34mbE%20q8Yy7bhS/pYBHrCXV4+nE3QWa5xCp9o4r1It9QhxhnTXdVWFNJBHNP68+ZRb6bi++VP/ezcWyAEx%20ofO4jCV9yu91j7xWfq6SjhMZN0Qz5CESwWEgYc0gsiwRnbjdICkehw5ZjNCEooNAyNeWfDeqtFoo%207TAoyIWOILiUDV1k0GakL+qW8E7eTE9HMC6L9VPLH93U/WsZQ/0UedR2VX94tjleok1nLAlYv/sI%206NQd5cO23RprA3wf1pdY91Om4mKQLVhtg5aXDYw+QPqvh6zB6tgGcA3oS9meM6Q3IxXFSyMdUW6R%20IXSoax7GyJPietntWiY6Lekh/LiG4m+bfwZeb+UBgXK57DxP69agToKAEZY4E+GHBNr18PAFGdOx%20wo/TreEE8XOUkfJ6XsV7i3xsyoO0s36k00C0U5fF0oTg6Xq9D7g+Lb1+W5NG4++UrsnBJj0gC2lw%20j2PkRl7J6LpwPdR5z7Dr1odYOz6eNh3FLbD4GyEWuPiFBd/53xZRkHLkf3vhMHDt4LMHpIaCGAwg%20EDFIzYMWJICB+1ryNva83RLL/Korplcvs8kFgckDo9/2vwWlDvYAXTHIMx2n9PDExSJ1I3BG4iDX%20OR+u403huMr3CkBQqLvtp/aAkzLr4HpKmhEkg3tOEs2oQsSW4cbAy8IT6nODiOieskDwCKtBYH89%20tSHnc+nykv716e3bbx9Mp30DZynSrj/+PX0ahHC8CLXHU3dLTLns6FNehuZhYkYtrx5g2uvbWB/g%20l4iBywdRG4h8IGVg3BUXPcc03pp3A7tLmk4mGEwLScxe30AvfntN59g3PDAhJ20+e3Ow03Xcvmx9%20zHmQlh7sOPaB3UmZ3bW8NbhrgKcPEC/XgUgrGzrQoE/crBMnNRY26j3Sz22g1nUNCASyKQ8REM45%20VpqCj5WlTkRUCOv1T3hISklrIinlOKe7ReAoj+J4+JQfm47RBcet7H5edCqCpXvIP9uaVL/eF6MO%20fCttJNBapzldlV3l5Vjyqq4kY5aD86Ue5lxw9jBm8ADdg6+jtPvYMzgLU9d48Je/hbofF5G3WjFU%20XsxHa6oDT0r19NkxepeSty1owFpKuR9fn4y8PRWsMbE2wgiPoOkxNCAvp6a+5J1jOuxMDWGYqbvW%20CI2AoV0SGYhtrPXyKcY0LeteqGowGUtPR4NoPDdgliizvIprIAxl3jtIL9Dpt9SNPxxVxnIf1smb%20ZWf9jY1pxz+MwAmvWTtncYXn2StDKuQfe95myWmHDAg+gPjAtR+T18cG+L6Nytd0HPvtdt1Lz/LE%20+2ay9jx9yM89H5yLd24iIYUE7ULT3pQueiJtBlM2jnW96vtte12037lsOmJAJk3S0qDOcd+TU1DS%20zUTLPUAcezxSVw46jnPui7hQjqksRi78Pnqe0mnQLY/y2YMIy0NpPbXfptNPN67Y3yLHMgTQVfba%20xqjastmpXH4Rs1Earn/a5EYbm/tIlimnmY+XmOp2JR/IG2vrRuRNXId15cxwCXw1YWQPt3Cx520u%20bhxhsFjkzpt/LNqjIhBsRoQLAx2fM/B1VHbe3X8JT89XI1LT3hjr6n3bQzpYaE84D7+I/2V5veyn%20OJDPl/ak6tdKeNtn+dq45+77Zcv7SQ8X76M8np4dM8iju3wOeeOc+pympe2YjWO8gEzJseW0W1l3%207W3j6UTTnZs6sE1eVn9yLvd4kqEcpMG+2qxt4tlB3qjTto0wnRt7iAZGTtfUBp52H8eUhfpxnff0%20U8Iq3PJeactWNtVddd3CtnulCXkL8hgf723TyXG4NumUuKbTj0bKep4p2ROFLWdxXs6+ByDv2PPG%20fXRtNtIeJvRkD1mIp/p9JV0dtBYDfA0GmFXyNoivQVYkA1lpCxAsyiEvjntKrIwA+ZyclHVUeI1F%20trytTceRFmkG6Nt9b44Ij1/XdF8icKSbH/7mFJfwerD4pON1YBtlYCOPnE4fX51sIKfXhx2vAcLu%206Vp+rrNC4tCrTzmabrknIjNjln5fCykYkCxf85YeMA6lmbHR1vbC2zM6sLKLuOXr6EUEjLrGrgDa%20iLcL6SrLc5Vs0si8F6ms2kTKQ563/nIQIFsWafpxKdOluHjNWxaCD88x1QGBw+uGa9CnPgbTHcAN%203EmVn8GAlT1IlwAXLOSNUv5XgM7QncCgT+fIUJ3fDjF92+Y7Ah0J8naxZ2kF/hbRm31yPDYguRCo%20rellJ6ypTs8Auj7iHc2AvPl24VRBsTj2/3y7cRYYZEbTvPK2+cBtAxXQALU18GdoIJGXq4dRT4W8%20QaB7qPt3feaLywvhFIESyRnJQRtxQmdlJZyTI5N7dBz9PnJd6qWWja2dMqNtSq5qimulvUz5bHhv%20+rCHGiMWsx6O2qG5TJXsTpDne340LIPCzeG3sPS8gbX49b35rHd9LR2hDWNkHdK/KHvolzZHG3H9%20WF3pWO1GZG9f3gq1FnZ5jzZOfi6Ly1iDPkXfWiNvZ2OFvM1F1Lea9NX7I6jDz2dnTpsqFczNGeTt%2065fPTt7+O9Om8xSba9GMIdOMe548z4Tqby/hwPOGzPVU6DlSbXoonhAYenko18BU+NnkDe1e2scg%20bhDitWmCue5yLY5qdE9N1ySkNwj27+9Jewlsmn9iyAi2PFAAou0DPJ4WBikbCORtc0+LXR8P/rMs%20hJmnkxI65ephjby1aShX92ZhDz6XBeYmO8fIrMGs1Ra2g3tTWW0jvMctHqd8zAbJ08BI+XxgXiFE%20meBN5Ifzktaeh8BpSmwiAGPULanxDpo+0NHWmNG7Sxz6KrpimwlCnV8v7p5r7XmfvGX0Ut2Btg3u%20aJPUm9oWeqTsIvHSLzqRh1T6qdqNHWfv6xJ7yjMOQ/sXsSY/2kvrKUenfDyeWYdjUBrHdT4kb0yT%20/PrbC/eiOaO0ymbPh1v/98svPu0ZuCzzW6x5oyEwmJ9C3v5Ta96MvJXPSqBD3NKsFbvEu3ItqLsg%20kRn9eoC84AXqmrWdg9kIz3XNmyA99U06mImwSMRZrZm8Pd2DKa6St436qnIqYXflntLFsLKUA/uF%20bfvp11f+c1y+Rq3Kf5lyL69+/l992YYPwEZO9GBBv5o8RXacUXuZ5lR7+q09Re39vkQZ+x9K1tLa%20zmeEZcy4UhExEapNb1h43zzst0+zfi2tvq7b3OfpsHrB+zW4XDePhXbadMbzlH0kFXYtOEQvhF27%20cgyoEfmM2uY0bboyqzBJmeSqJe+VY4xtz5spp167dg6YNj2bvFGZDGh7nrjWAHn7b72wEE/KToRM%20hzzF4Hlrn2YeQxvZA7gFCMRa2Gvkfe7kjbrB+zaaOqVv8TT/4a/f3VifCZ461VaOYI/nDYIV36AK%20cN6bijhat+hDbxS2senvbEK+S7xsp5CdB9sR0I28TDyp88ROXWWSsUSQCPfMFbIRskY+HMsWEc7T%20b9OxAWEs1Qwewrc9b72U9qRuuHjANB1A4ExnXj4nXuN2Ikykr3hEOM/Xe1NcM2byt16+dK/R0U6t%207AAptamdl3oGdm3d8/aIuLi9mI02e8Jbmy1uozVhJvzZuSGd9j1vIRG2I9/n/BoONCBvdYJvXr/4%209to6PBtr2ZbGtxVgWyAKeo3gPfCUu2+6bx0Y8v8aedMnKDCY6M+9OqPB+YoOt0TtX9BUaOudWCJ5%20ltr2doJ8z3naFHh9Pbyoy2/llibwJNyOvMWLJe109RYyeWtJUeCrk2ZfP/vps78A5dOP1h95rb4N%20fQwRG13hefMfwLeHUt5qrb+KrpC2N/mYCiFvIBl48YXrM+yq654yxW+3YjsIS1+CjLgnrqzDUtkj%20PKHmtT0QOE3/aapI8bmuc3Tveeze/vXwmjb1XBdhjm5W5u7141vY2nrtU+iQ+/18uI8e0IdvZSor%20vnow65SH+V584jrhg8B17v9om7dR23za1Poi6IV7/lvYOWwJBK7fls9rm3lDh4xNaqf0UfXX6J8t%20IYtjrunzIBA42RSu5bdPj2DzhQUyxdD9/NNP337/9deYMu2w3aO4xbSpkzcbVO7k7TjkyeGJFf1x%20bM213H08kDd1uL4YH7mCvF07RV5jLu9z9LxJOnmYeVBhehs9ZNmBwvgnYKwtH0Nb7/X5dj9r4we2%20PG/0O356CsOGQcNGQOQ4n5dpBPo5LNELh+cMYqitfVpWHPo/D6zYP5YSIBu/sIBMQ++bGXefhjWI%20WGitjEhXC0hGDiOvHeuA2LOJoHCPzQeM0cPVClY9b0+MrAcvs52vgUEUPSg8A6jebNXgOumyMxtD%20fCdvn56nPm4FJ2/PxfN2BbAnkLfHRq+/1m022QazBwB9u/2wvseso+ycyNwl6JK3yHoWALLGmijI%20G9s8/WChTDieRP949dc0FYpAvlZuRahbTJtiGCEd7XTfUfB5g//amjc8bujOPQX2BBvTkY8PeQDX%20yRvY/72zS4CHAqLxHIFuaOOQNnma274E2aAOGcTO9ryhe70McYTg75k2vR1CTn8Y/f13N57+zaWy%20nQXs4fy2Kdoh33kfW0a+/jUIhf6ZrPybrqfz2APt90Get+cIyhRrz0oZvU2vlU/3Qx9zyPm6P4xa%20H8C7FtdmYPN8EN5cW/dj4VlNm16B0bTpbTG3Lf2jb6JTeNC13OMIxp63whgBi3tf/PqTGz08b3qy%20FHi7CsKGt8K/82akjafC138u18rBMjHe/iOu1oA4PmuDYGpA5wd6e2F2bSYXnrez5Tt7gwD3rl+y%20SXcMyGw+8HfC3XrTixPs42ez+uGYXpW8THv1w1y+QTJoA6y/ukX6Z2xO3kwHtZ7iWHokjLfl6f7R%20bVkH9C+IPsTR+9vOdoiBg0i29uOWyEO6wDVkwOuGnTgTEA509lyBTXuu5G0bvdoUyp00bgl5kXlO%20wdfFrZC3cV7fN34Uz9uTkLdO+wJu1949VI6tW2N12hRCxnQpG6Tt959/8WMImoB3Su5APgRKk3d3%20oJ3zFDoCxjOerM7Dvim3bXz9XqZNV/R7FJpmY2BmwG+nIx9LEzzFOCHY8KjN4f4uV87Fc39hAWiq%20u9fe3YOJVw7Pm7Xls0DfoJ1oe/P+191T10/ledOAjT3SW/SUg+u+ltfs1Vkgjz45zT1o1JtGYZrw%20V/T7bc/bSLYbI5Up7K5tq+XcLye2As8b65PytNZE6spLDv8V/Ejk7SmmTXugTzFmXDoFegk217zR%200CFmEgpDx2Lia3GLaVPWNTCgX7IWJON7IG9MLyAjsp4BDJxIm0hcCx/wbqaTSJf0R/lnQE4I1193%20db2M3wN5QweQpx55g9i5fmyw9mnTKwZ8Rzd+rDskH/Zb/e5JyFuSm6diBi3WRfGpBG1r/pyjoP1i%20254raA/PrV232qdO9j9w9OquvuYvLJQ1Suw/fA4CN30mhOnTL/HV/hrntYubIbXvvdJ+v+StLqHI%2023OoJX0qZEzezpdy+4UF25gu9anTl6/cA1dPC+wTqg3F0+n15Mjip8bLgM9Acq0x/j7I29cTyNtc%20PnTGAMxaptE33mictyNvguRYH2DkWRqvMajldINlA9defA/kjTWeIwKLXniQmcjbjeAeUKsH2oz3%20vRUCt03emHKM30n2M2trHF/jpW9jkQ7rdnXdZwl2et7qtPpWhvRPmTZtyPKx0o9Dt9OmVcicZ5P/%20Y8LJG232JBl40NWnQ5yweamNvPE5EtvoR/T3Z4de+cs11Zv3ERuXj4wD3x9567fndto0h2pjzOdx%20NJ2f1Mam77wNyBvjNXZMtg+Sl88DrdS9KzOG5E1GjhcR8LQxJYpgrBOByLVvfx3FLTxv8hpdCzrC%20c39hAd1dRt5GZbLGZfrzdUwD8sac/nkfsxwh5HBPzkrTFTnpkbdeLAasIwbreyBveaq7BfXnxG7D%2083ZZC49YtEHqSevf9ObriMBB3pzAFUKWn1JzX0P378y+4Cnjxae37/nUwyx/yd3/7oO1JIuvNEj3%207YtX3/54/ee0BOSYLWolqI8o27U4Is0R0B4yeaMOctnRkerlVjJs4WzyBjR1qhcX8jk29HmQmYHG%20abu2y/1FvxnsJKCMA2vfH8yYyNuJ+r01eiWDvPEwqHvow/Vim9p1e6y2HufnzFoBkTd4UXCb1gZG%20vrwchTzYHWY0sRWyS0Uy/wvmoz5WPG9zVAZsChofTdxKsqA0uBFYKCxFXoWpAc5TONeCsj538naO%205y3jq5MADcS9qTgM/yl1tgF5UDGwI0BOIG89OXtgwGJQWMdctudN3kJOMz+up96as0ze8mDdRWU8%20LsE+b+mW5w2DxwMjnjAMIEaO9bQ8QM7fYjMpi7x6oGTrDlyNDWLAIn1evmL9rq/jtfOYotsufYSo%20w7XX6B+j3zbdwpoEa/cyFjZrso8B2kPbrtEdgw46ZoDrY68E+zFKcSJvJyOvccO2yBPH+EZ/X+L8%20Mq8i1dWccy0DfYJ6ev3uw7fXbz/7PsaBUb0tMfa8PXJ5D6OWT9Om6I0+xwPfS3Ty/uO3Nx8/fXv9%205r2f8xvrr96Evt6/+xTLGpp+cS2wsWs/jyXb89rkpb9xzjG2DjtWY189DMjbeZU4SikY53n5gD0D%20yB5AiOgQz4685c5tsl1O3vrlgjRBiEbrBjFwR4zEPixl0ZukLXnLISEnEM2Rl6fFPvI243sgb+xH%20bZ665Dq6DHKyBNfHU5jHMJHplbetzlzzJlLn69gsvdF0xRFAhoV+D4mr9ZNyDe71B8Y9KCk2Awt9%20nbee99sjK4mFXdhXS5d2nck88jK4/d+r974xuO3N5Va4GXnT1KmRuPozIfFx6OcG6jvXIXUFCfnf%20q7+DuNn26+s4f/hg7b9pNyOMydtzRb9FirxBhtABuqD9Mjv41ysby2zPOfc5zvr6/NnGMdPXWW1d%20nrcReVvHUgq8cpA9Zh5e/vlbtz9sr3mzxuNPq7//7omwr6eq7Enz49/xXTd7IsAdCAPmN756nwoR%20wrV4JvuNgaznhTgKCMp/z/NmdcLnQj68dI9NHsgEGudj6ERTomtetRHBG+HHIm8z5KVskckbbbmH%20M9sP7WXkBRQ2PW9ln49GwBizBpfy0W57U5V1KvMZRO/1OzPmtjGNkYlfjsODAUZT34FjfQ2/7bxl%20oM+YNs3ABntdHex7hP/8+YsPVHrJjEG79cTipYC4/e8vG9hsO5bL+eCFktEDxwh7ZIaw+VSpe9tm%20IkfsZ0tmbIykDqk/SAfkLZf1zcNnr7sP/+yvNeza90Xe+nDyZnaakqMDPG5Azpce/jF9EhaP3JnY%20R96ijno11V7jl180M8AsAWSuRZe85YGbY6YZSEifC+EbbQLCYtwwpLgAKQDuQMLwdFyDJ4n4mRb3%20vJmSycmNUmHBIgfTdd+XJ107r8KUPecYWv85IBu04nxOr47XnBOunPuec5PLF4Famroe8SLNOC9p%20l+s6j3Bc1fm54fxakZEG6r8DybnuEcPDRzigOPbH9wqn9OKcKaggROjR02DjTomLW9jrjPxIoOyV%20Vz7maGuvfJWeZIG0+ZSfyaO8/Z+OLYxIi9eRX7c7Jb7SUliOGbBomwqnss3h5rS5Qlh/2kE2Dz/L%20CHL8nP98bT5e3rs8fOwl67/T99xaPWjdoDxvno7dY6/89ATOdb9r8dnnsKDdt7IpDnVC++EDwRGG%20+/yNsJA3Hzg2PG+RS8CPS7kcKqO1Q31ol4fEytZ0wgvI46TPHi6ZrpCsfi/9BcgMYcPDN5XF9Ixh%20FRkKWJyiB8Jg27KuuI+d5DiuRzhdI24Oz5HO2auve3iPO9cz/wjDlvNgw+Pw28t33/6fbb/9+ben%20q2l0rzffvro3gu3BSB4DWxAE8gnypzTjGnnXMvv+wuvRfubyep6mP8qrvLgWxxFOYSf9KR07jmsW%20doo7p691biJtmkJFv04CSljKrHwir0iX9sK50gNzmDjO91zuvedF/vm+HXP+5R93hri37U2RMZUJ%20mZyMvIsHBo9j98GcTq0L9XvuKx3/l+L5Nbf1FsKu+7ltag8KR7rS9a33kotzZJDnDeKKDt6ytMLu%20MSZ6+ymzRCFvlI9jwons0Ue4pr5F+iqj/0syeDrs7UqUPdLmyMmbybI5A+DpZUQ6QqT2zT9hpF+1%20+vmnA+QN+Ly6CQP4DUASgLzxssIZUxSnrXkrwKgyiOn3A6+Be97MwN9+cf7lQHfRQM97gpjJGx6n%20Zd1g4NRobwnVJfKMgIxsauxb+FE9b+gIXUFCZsxe6K1pU/2c0Bmg3mg/kLge9pK3CcnQqZa15+ez%20sEWQN7xhywfFGXULwSCbgTYDjw3CaOcQ+1rTGKTta2o6wK6wNodtXsO3DeIFmdmWjjCUiykiSBvT%20aW+NlPmx7ekD2fPG4M+9P0wmACn1gc3iM7A9BaZp08VAtwQyUl7KuWdcctLGdKlIHN4404Ee7ATS%20pZ5Il8H8SVDKj5eIOsFrBCobbNcg6P/7KzxQeyDytgeuX+uvTK0fabOPAXneaLO0YXkf9bCz1n5E%20iHlQYWN6lXQurWv6FLOOYU8aDOSY62tZczi/5Hljf8DzFvAnFTPI7adC3NtzJc4mb2ufTTgKkbee%20Up8L6MBnkzemK1lHNpr6iqfT2+uEdrdGAqgXeZbqOhrL9qOSN7yU1Fm7lAHdoD89hfbA9TP6cgZ5%208u25Xj/skbeq9qxt4b33JRgWBkLKMZ6vdmCWccM2sRFuDRhVDCFeMcLzOQ/KTjxNi54BHiawbT1A%20lBgoGGgYPPZCg9GeByc8BRAvBiYGI11jOvS3NzZAvaunTSFtEAMRNfQEYYEQtFN01M9jPLwdJW/S%20qco7Yymre9rKN98gcITB3vfI26s3D56upuOeAhCSTK5bUB+s7/Lys45rB7wP7iVvlj5eW9qIe29L%20ndAW/Lg6v33byMCeUG+aOha57ZO3WTbkhohSx7R1+svUZ+y8QpXGGPQp5OmSNwPXIWBs6Ak7hO3B%203k16S3lxXQ4ztp59W13zhoEk05e/x48zQ+AwgMsny7bSmvOOAnza9MTKZhBjwO8NGlSwG4OMIlNP%20gtnzdp58Z+MW5E2/DVuTplkHTt5MN7cGAyBE3OXotB3KLs/SXvzI5G35aZdZf5Mh68Dbzymet2gj%20eoBCHrbsBXeDxXo3M3D0fbbRkzxkCuLGujaf1rQyYMwynIQxrfBzLOXANu01tKSHpw552kG7xlr/%20n+/lUBwjWwv6DfeYnmSgxZsy27+cwhKqw569xK7ps03cp2/kwUxxNCXK1Bt1IGjKlFBt34YUMaDJ%2067Iu5aVYprqXvFE2BmDKxUa5ezrK8BcV8Lhl8mZxcjvIdaW0nRitjBlnALvXQl63UZ7UN2MV9aSp%200y3s9byhl+z1g8RC6pl25OFDLwN429jQO1gL0bu3vFZfkT159f5TtVZT/aU3fiNnllVtHpKqvsDx%20ERBea97gTCNuA5fC7nBPs5osy8ifXVMsyJo/nBbe1XvAXPW8CXrqZarijzfp54h2Gsse4oWFY0pa%20g7xGtQciQEM9MhBTocc9b3NYGs1ctvPKmEEembxdnEuqQwgAOhx9KoTG2esQl6OktWhHmZz18tte%20HN/Cn4x2Pm2C74W8jaaYuQZ5cs/bYCCk/VzseWvSY+Bxb5blSd3Jc6p+gOHnIRBjO5o29bKYkXJi%20VQgQxxCOMTbaY27fli95ML0RRlNvq/XluQSUdzRtqrU5bNsvBsx3t8hbS0AzIRPwNuB5++nXV+59%20A/LqQHp6YLDhXu2Fm71vkudcm2CD4UqbbSGiyrZvEbrJz4d68b7ZnnPsfatDBmTSxONFukxLyrOT%205VLJ5ZGar+RrlwHCuFY/AN1DHOhfyKupQ5BrJbcddDs9yCJjkdPDJJkhaeTva8kM6Akiz0afFLn3%20ttG0geV5SbfVSXt+ACJvtPXfEnFl6nNE3tbQlhfkOpxTq9NFF3w3kjY08rxhe7S8Az6FHeKBtPeg%20txdd8pYLTSXA/FikK6OHAH7P/26hH2rETi/FFnkbvXHXg8jbYaNUKnqN+Z8F0iaPUWMZYtBZ9PYm%20U17sffBvCNyp5G2j0zLwI4MFjAuOOBZhqT2E61h43jby730P63mg1r+TkfKiTpz/62tU6QsQOh8I%20B23fCcGJa94E9wbaA0AmlDypM/259rZpYK19Xdb2qhZk7ddfWDAZmD7l6ZanZeGyHGag/9EvLIho%20/PoQU5V5oA30c1+zJ+5FsbYqEOKnv5ZeGMqtdXC0D6aHkIfzxVSRobXNGqgZqJimw9uCPHu9Lj1E%20rGXcyfPWQQ7NMQP3z2/+cWLaEtYRWPf28eGXb/zuL0D+lryJOLHnbV2vN0ufdXBR5ph6U9nZx1Kg%20+P1cXzu1YWNGkDdLOif/UbnIl7ENubx+jMThEZOMXGfjmHrm+O0fRlBs41zlwMvNMWMffRUCQ3o4%20a7jueRUpdE75uEJbIyykDlnJH7koh7xznq7l4ccWL2RSqYalK/sAcmbnEcSNNJnOxfsmXDP+Sufk%20xbZEnSZnmbxd8z7AMuX2Wo3VaVOBJ0mU5utRrOPnp3XvwEaO8MpJcN6AwyBOlQzysaGuvOsh8tbz%20JCBfXuexhWvJFw31mvhDJB2iOx98TdbzsCZvGLjTyzQAPzgPQet9CkTk7cjLKT/qtCkGNU8hUzv0%20VZG3tc8ucP1iz9uE0h6a/h1rEu0BqNQfREGet5Fnah+Otj8L38j25nUs/9DTb49sRS5H87IY1j9G%20T9MM/k4AiseLFwl8wGz6FOfZdsoe9eylkzc8yiW8vHvZeyBokMaTxoDHoAOhU7r+t9GVQL9nIKZt%20yRPHnviBLNtSziNYI28Z0uPDp8/T2j2fKi73M3SNNW/8QL1+5xQbQjtoyZuINh446gKig74Y2DOR%20zUAOrrtXNetxoNMW9OU4iPw8j1Q/E1J61AuOBsgiYamfFy9YhP/g8lHPnPMxXyc5JjtjOMdqA1Nd%20pmP2nNNmRrWZryMvebdpSV+cIwftn2vo6iiIQzoCtoQ3zdF3XhN4ePxO+sQZ4rqxMkA0M7wemrok%20BDJted5qLNMJ7JS3YEDepmbkAmudG+Qsph7mTFAQr7W6Efz8yb1zKJkwve+80RkoIAaOtDg+Y+PH%20h33A+hQK1AaRQqlBdOKnMrY2BrQPL1izc5l88naw35vn0Q3ZPA/TI42sF+bszaeYrEzxJPW5G+as%20jcGf+mSPcc33ICWalttTdsJoTQJyb8UhjBZ2P5Zur9kgb2ysD6OPOnl7eBF91gZ22kkbRwaO+7co%20Y64j+oCmTceet7HhyneWocbxhCq+2R9/+aq85KCXF8rdsr8cpN8jp9g9iIYGGQYcTfMRB68N9eB7%20O89QXWW7K/CAkcmbpn7cq6cBwvZKE3vhD7J2TQSDdHtpC9Sfwk4PwnYu71T2ehzHMl/Zzz7m8Hh8%20IFhcqco9AHewmzzQ8LAPkWPvH3pGhwnuTforyJv06HoquqCuyI92DTh3YmL1ikwQlrEkY6gu0KnK%20Rn6j+uG6tw1rI3Eh6tW3ct+PTW4vh23e78tLNX6fe51jwY+Jy7H/rUF/FwgLJ/C0LI4fu84iDfQZ%20eiovyZR0+6jv094yeWM8wpvvZNDuCXN/WUu7BuVS2QHpOfHEWUW/xGaV9LIOON5L3nK8NfTC9a7t%208ryheDq9L/ZUIylwL8gbU6J1aLxtdASMIlvfSAc+4HnbXZxtMFgw5UfHbzEZrJ3Q08x+ddfw+NZ4%202N8Ot/C8raM1cLcChI2B338vsxCADF/MbtfztNwWLvG8QTS+B6CHPMXMYlj3Qv8T/XU0EOLduMW0%20qYBXQ3IwuE5r3uwhr4vK2K71nWv6VTyM6i0uvqVEXdfopT/KM103+Tnred7kyRG5gLgxvanY8rS0%20AxGY6rAzGE3krcAXb1sa0/qsBtcuB9B34oRp6jXJnO1eHvjtoK9F9JbkpZ9OnremHAoHCXCSVIgj%20+XM+eRxTvDntJFfZA2TMbYB78pKuASKusiMHx8TVp1nYZ7gufG/yJJmyLKAt2xrQNY4Gpb0Hk7d2%20gF5K+1PfBm2T8jHVnZHLMB1ZWB27no0UC9QZNoW0nGQXrPWXI6CeyO/n36zPJM+eo6RNroTZJm+z%20fIH2/Dg2yRvkDCKGZ40nSi0o3ocsYC3s2WveGOB9oOiQN5R6hLzBwC9a81aAzmg8tyRvpP3Y5A09%203rJMgUjfPxdi5C2mA+s8eVqGrPTWN45A/R8hn5T1eyJvkFn6E5py8sbbnlvkza73+ss5sAcYvKcm%20B9OnyISBc/KmAXZC1C/ys6iXp2mAbG57LE4e3I+haa+WDunzGj5eSl7drwyz3VcMHkSZVeDBFD1i%20s5CHOO41GKBH3kQGFEtkgz2DWSyKj7VGTNlAiiB0bNgj6qq3BqcdiNt8WhD2iC1s0T4IxwD34GVh%20WtXlteusfYopP4hZrLeTzjxcmTbzabliU7hPWZkCpK3IE0IaKjthiC8yTH6AFDjvER7SV3wG1/Zb%20Xtg0+rsgcpGn4nogXQZuiBrhKbPAdeoRsj6t+7LrU9ktj4UeSnn3eBEFZD86VtFmjjzI3gLUG2XU%20Gj3VI8esnQO5bQB02JI3vOg+TV2ugTWbtxdeXyVviKG8cLSNVq495I3r2A6WLQD/+Lf1o56t2ItV%208gZZo1EwkPKEzlMXrubrGG0U+lzyVgaKgecNuacnuR24pENkqPFcGn8PSJs8bkveavlpnDIwt0HO%20z4xeWcvVPps6WRm8ETsCA86Znjckog4Y4G9Zz2PMeeoFAenDiRJrAiFv1m+97Xf6rJO3ZiA7C/6T%20VVZ3EDdkQx6IkNa8+fRV0ZvX7ySfDfT2oKhjpjQ5Z01tjZ06X5TbBgAzonjc8Lxh/JF1BOQMgzvL%20xQxD+502pBExkBHXxgDNQAWxyNcY8Bm8NFhzjE70Nh8kjIGJ7Y+X8Q0pBhWl4Xm9ijdmdY80efNO%20YdoN/dMXevf2bL34H5DX8hRxlOw6ZnDjmMGPY9Y+MW0GuaGsOS3ScV38+c5tm66jL8IziOKxIR3S%20hjApDHoiHzzzuqaNdInLPqfLxgyRdMjGz4UhA/scThttQseUnWUKkA4eBnQdeauy2749zmvAaGOK%2067r5828nb7o22hjvfM2b7Xvl7m3Yg7aNthvpbYW5dmNpCjqi3qQT6tbbh+kEvea6oq0QZopv9pl6%20Qoe6xsYDitu2VE/XbiKOtEGIpq5rmQrkjSVjTEdzvcdtsGUibzh4OOdBkjQuwSp54wlTH4rL+5Yt%20ZjF3mtRTyZumjUZTaUefNq8lX8S7hvztAWnfnrzVoDPf4lcnRlpi/SL1SkPPmD1N+2Vpp5e20CNv%20PTndSHQeGB4TTt5Y4+bTy3g5wvPGQxeyIWMP3n7MgNwSLLVw4mYyYeDQ6XDa1GSHGLkRNEKDEcyf%20DalwwQMk5Iu0eJLGmxP7OM5QPdO3yF8DK2E5X6xpS/EhVDLQGHnIgrxE7BWWPHyQtsGKjQGMAUJk%20mrw8T3tYYtBQ/La/065pq4DyTPkM0HrOjiJPmyJjXgvE8fTGpZGqjw9Wb3ZMGdAF5cNueTirX0gm%208nKPtPDOcc6GTkRU0QllckJl+6wnjqUTyDFT0XhHpr5qxxApPJuky74dXDmWDgF5EHZ1/VxTdsA5%2015Ft8hqWsrNHL3HMl/ztvOyRibJxD08sx9P07wbIj7HmiC1svbU9IJvbh6Sns4BNot4AekFf0pn0%20ovqmTQhOiK3NCHwfjTAv2wepIvvh8TfVZQZyQbBUN8hB+xUgoFueN+oH28FDKPKhf85zOkexSt5o%20jPsUsF9JCjkmb8cUzkDOdClP9751CNwl5O2aNWtz47m8YrbQkrfLJB1g0IhpnDTkizBIcw16g7id%20HoWkHCVv1P+15K0H6uC6KYhScxfoR9CSAdo/3i7IEtse8nY74jm3SPVR3vJ08sagt8CRFrw/bA7J%20w6gbTHsooC343rYj7WiMOScGFTwyGHUGZrwyeOpakgjZEFlZG6w1jUdaLdCniAdpEI5BZoR2zdo2%20al0T/5o1cxnoA9IKUYMoITtTlVoz5uTJwiAB3hW2Wpoao+lGzqRn8lvcNxuayRt6JtxaXhl7w41A%20fPfAFV2wp8734Nbk7dIx8AxQDyLjgHqjTwkib3ppRLiV7OqHeWqeHPaQt1tg1wsLtwBPrxN529lQ%20R+DL7kzPvP39f911UBeRt+9k2vRWjcWNgj1hZIKN4e4T7iXOKDkGCRKSX1ggf4gA14/kQv0fnTbd%20M0hRB3u9V2vS7irJ1E/m0JCP/PCCXvC6sWc68qk9bwA5vB7/+t11uvBcHUIp+5U2Q2j1vqseejB5%20iIvnSZ5CeRX0wEPbDY9DrMGSh4fBGo/DCMRneoWwLTHL5I1BjDB44EYYka+95T6XvH11UovMbBAY%209IBu3KNSyCqDNudba9AUriXC6Iz0GXTRNenmqSr0m8mbiOKtIZ2jB6YEkQ05ka+1vSMwDsQLC+eT%20NwjJaAzb214uhvUndCB90G+YnnTPm92jX3FMfbd94pbjb5DseAsYIAfLAdAVOoVQzg9pWL59uETS%20y8hbZTit8Xw0pb5+UwSPRcCsK0H5M2rxePomXh6YLwXfBIO8+dx/Z4A+St7wmJHWZSqNDnVN/D0Q%20eaOh3gJITmfJT4AY7ks7hA9cFwza+gyGQMf4y4xPvrYHDHK3Im+3817tB/1OXue3760vun7MeBg5%20Y11Ur9Zu2X5aBMn81ft877tq0eIyWsN3Wbu7HnvzjXAxNbavnUFUWNtV28klIBesF/T1XmnaCPhA%20bP0S4LVhcEGSkdRj8rWvnNjSIx883wM8k+jhnzKVRn/y9W1lkJSHcklK63NslchZhqbgiE9aHOfp%20OPqOyJumnltvzow6T87oQ+1DdCvpHjBtytrGI2ugsMeQtyN2eUze5jR2EaCKB8y4pOyglxd9Q2sl%20adu0C9UddURdtp5UCNWtyJseuDJh1Fo4yOSaM6WWJtu3y+S82vNGJTtRY/GhGRjWq3z4zFODMeNp%204bGhVDSFg7gxuMhjwGDDNW0YeO5FWjEl5OtgStx6izcPSY8KIxyVp/sYAgZuDbI81dXxOxsGysgX%20aXfvb22Kb3vW93TDXLlBRCiT50GZevnka1v3O3rhLTKeCHWfN2Q8vyZcu7mem2sYR5e3ue7bipya%20BlRd4LWZ2kMKt7YhD+SdRckqZ5ZR7ULX2HubMSOHnnu60UaZKFvvXncz/aFH5Vnda+ujV2ejzUgb%20fcA9b6Yf9izYld5zedk45zr9tr130baiI8pBH6ev+/fnTnhgC+wweoMBxrF27yAkCQPGiLwpDGQM%20vQg82KC/OUQNwlNXTM8wcDCtSHiu005F3nq/rNCC9nfttOmx+GNQhmqws/rgGn1Onka8bRCyPFW1%20BnnNJl3bpmuAQZcBH6IrZM+b7rfenDXQh6iHEfq1OsPHRCs3REVrwcJjGyRlLb63NxtrjizR4WGO%20drCGXeStAWliS87A1CdKH+UY4kQ9Uj+0B0g6baSV8BLZ90LkXl5geQchb5S/XQ623/d2HKdMmyIw%20RE0d0Rfmvek/7QOmNvESMMD4dI8dM0gDvTknQ+/HtvendjP6xM3K8U9KWHy+KaXBtgVK5d5eXFv5%20xL/1d95IGxnVwc8GkreeNwzcpWXS09BRaN0bU+OAzsDnJKK97JcFb8OWwcqgrHsGqVGbG4H6OiLH%20EUxry+hbRpaAkzTafktU7Jz6OMvYrkFyxUPWK++vveUN9GtsBwM38N8fZXtvD2idH2a+BBf26LLP%206KdE/xh63to6mNCkZeHyFdkjrvOUjwdOg7yTN2tPWo/DG5JruJZ8jT1354H+BMFgoKZMbK13JSPf%20YUDHYye7xWCLvkT+CAsZFJkD1JnIm7x0/fz6MvBQyLYP43JAUI6+eejtzcjbkXEAe7CwQU3bVJvL%20Y+0WqDfs/FHszQGilF8A4mEFEt7Gl+yXjlVLlHRKv8wPA2ovW2veeJD2HzMoa/b8zXt7gIM3fdhY%20DjDCI6x56yvQGar9g3Rh1AnHP31eIAx9TI9xDeL29vOfTuK4BmkDeXDHKOnL0RlPQt5+kGlTjJ9A%204zzSmTMuJW8i5xAAQBvJZH8vaBtHSFaPvPVKTpmOECDqCzJyCzj5KQ899BHg5K2ndzNE3n66U5hn%20IrSGkcND7995sz5Ku1q2JezBp4m8QeR4+xRb0SNvl7XEC1ANbOu50i+vW9O3BJ4hBgf2AK8QT/oQ%20OQYD3m7Vm5r63MgILfla1sD8twds6XnTppbPpNs5T/opbVNlYqDUG6mBpXzcYzDEI0IcvdWJl5Jz%20fTAX0qu3d/V9Ma6hw09vv0wvDGQv2ISG4Ai06TXP216Q52jw75UZeHu70bTp2pq3Hpy83fBhEHIL%20eYOYi9hD1iG8eRzkmPZzRPYj4AFJbYq24u2lzLTR92k3y7y/+myR7Bjkjbrm/BmTtz7ihQVjsmmt%20DoCEMQDpXIC8EQ4vHJsInJO6Qv5GXhA3BgfJ28JzljruVqPw+O7Kvk3jAaTtg29qtGcCyTFy2YBB%20aC4t06XkDUmo6/gWV5B7eWb1XbM9YMC6lLxNBKg13nbudXCAAFFffcN5DugPPOCI3GogXKDIfsmT%208iXwH6Z/8SbIW5oyrHGgbbV1cQp4NNiHUTgnEZ0HyGugwaglZRAO/UaliNy8WLqPMzxv18TfA9os%20/ZU1cL4m0AiWIA3MmuAhYC4zYdGHPCNaL5c1h03jW2LojHCsqdI5cZkGnTGq6Rn+7bvdnrcxRuRt%20TQLs8dFp00zeIJ094qk2d8TeU2+3JG/oR54rwPpAfZYnQ7KfaiNSWrQf2pSImz9cWB2sed5ugScj%20bzxNq2GEtw1yZU8RhaSNzCjXCavw8/F4Cuvo0yKVn8mXJNnbkNv4twBpu0G3vM6EZGeg6Hne6jLt%20L9/l5G1uH3henbhB4svGhymXWMp1jecNcubkv2MMKNORdNHvLcmblh3ogebJPW9FZ3iEzvlh+lsi%20tRuTm7bFy1dMbTgps3rT50baFiYCQbjhtOmFoM1EX4+2jgdC7d4HXyMbbgdMBgaWtQFk37TnuF+f%20P226zIv+1PY3ytR70FBsyp3vy7vGxuDKffo04wCeS0gA4bXRLnUM0LWvuUrIti9L7eme4HmT1+YI%20kCns9bjOW2TyNvIaqs0dGcOcvBX9nYc5f8gbazppC14/kGbTPcc5X47d5qX2cz1Cjujf4aGlbeH5%20wxs4Im/HavMYbkTetkX2adPSMDT1qSlU9mvAKyfvHOHlpVsjb0eeFtuGmwe5XLLpuGkkdCQRoFsB%202cKgB3k7KyfSw8BRBgxgLgOdRefoVHnn8nO99/Q1dagLQP0yFeifwMBQfjnuZt5H3uayZvK25Xk7%208rSJzmQ4r0db67VnEsLLW55d4nmB7Mcxy8e06fTbppXnzcK0sk1oywd6105Gkod+JvLGlC7THBC4%20epCNY8qFXfMXe8rxtLc6Z3BmikTHvWse9oNdS/fZ61MEpMfLOx6HhwqrQwZfv27xfK94pFPCTbJA%209iwOx046zE7FvRKm5J1l0nEbX2mzVxocZ9mnfAf3s4y+t3O8WJSLeJIny1XFL3JxP6fJNfdMvoy3%20AGnnTlQsXaZLeTBVWGRzHZY88vGUvu1Z7pDPp/gW3glRisNe5ap10OwVx/Z4p8kjp1HH6ejP9tRh%20lqcNI73qvrcZI/yebpKd85A52kZuc13Z057N1/5ZvEmOvM/y9c6b6y5HOmaPfhiTPJzlh9wuO/mn%20dJDBy9iTtYTr6mi1fSqdSOv1u2hb+tUHdIUua/JWbESyJ33rtd/jn3ExedtDTKYQHeOMciRyeNNe%20xeBsZGyrKLiIfeFzGaQ0fUZFXkfeijyFwIi8OZmxStuLOf7ZTyEzWvJ2FiS7yNvI8+b118mbBlxP%20OwQuJ28zIXEyYp2DTjVGv+1Q/8i8F5R1Qd468Drotg2Tw9p9K40/MR6QY4kmxWwYrM7wXPNrBuwh%20veiuK7vFG8t+Pvj2Vp+81VD7atG/ei4ijzknDPULGxghb8jM1D3ELX6qK1mpxr5h5M8E/Yy66ukG%20LxhtdS+yLVRfP4L9tvRyrPW3PWBsor6yN9S/VPD+nbc/iHd+K5f7WYeEayF72/NqkuZZ06ZHPW/I%20Dnk7Om2qcXIku9pcb+wegbZxvudtBnXImCScKftuWJoQurltxUtEIrq99jGjU7dKx/8ew2XkzTJU%20Zt54rCEwlYBh41hTDcvfI5zBAExcQdOl7PcUhXB6eUHhqbBLyRudUx24NZZ7yBtlkReDeEcXkR6F%20jAmyngkZdMpzKXnrGb/LyFtMi/sUKUQd7xttpOiZjrN3oKT+tz1vM46QN9V7BiQtt28BnaG7W0HG%20RPXmspux7rXFkey3AJ43PZ0uyZtkW8r4rFEMbwZ1vv5wcQAy7MUe9drTRN46sgjUsdpctoXe123g%207yKlRzj19fOnTZegn9Jmz4bKviBv1lczeYuHz1rXsrcj8ka7HmNfu3byVsgP+eDx2QJyXULe1B7c%20W7ZCgBZtztqFt4dymkG93dKeoJ9M3pAbL3eLoeynoE6TM6bgsW20oS55G/TNa6U7ZdoUZf2RXu/H%20eFEIXNMLlIIw6Eq5+oAnA7RPm1YL0UsRpYCyZ6o1vDHzfD8VpkZJZ1LFotR1Y2B5WLrqtJRHBMY7%20B8eFvE0Kb+Sh4eop1uOnDnVtJfVAmb2BWl4TJBM4elwwl7143tKTIHqUrtFz3VHDE+GD82QMSlzL%20x0mEpduSiKFuOrIB3jTCVe35TcecKnwnRbuH0e6Ryowcc2ozFleyC1M4u0eY0QMD02w1Yj1SHigy%20sm5GxyO9SCrabEXeGAh7shu43jW2VR4Wo8mzrcP2vAfWvOmFBX9ws3Y2GVdLXymgT/d0HTCCj4ll%20Sesr9AKezC9Gp4yQC+/rRV+53vJAPAK6Vhj2W+StLSN9Wm02x78Vbk7eTI+ZBKDX3Cc57rVxr4Ns%20bwtGHqCjoF/I3tL+IStbQK5rfmFhRN6wU5S317fRjzxPGY9B3vILCyPytib7Vej1TdvgOSJvPJiS%20/2TbJlibe8WP16//AsoRXETePOupIAyitTCcL4RvCs5TBYaORocXTb+2wKY1bCPwRiokzz0xtsn7%20lgfS3Cj3GBwqWh2YDporP5O3EchX5I14GMWqQ7UVf+U5eYyMyTVwg066ln6PvEkn6LSXdzb0GZPn%20rS3XQSCPnkiRZOx5s7spL8okg7UHlEEehjWvYW5zGa6fTpu5ftq0IOsxHS88bybbUHa7fgtjqzaS%20MZ42zWHDbrBB4FTPwjLVE1F0OMwj6zu1rTY855fUr6eT8vAHhtL+ZI9kU/24tK08EI9AfIVhv0Xe%20WnidyZbaA9BZ5K3VnZDLfiYk+4K8NZ63bOeENXuLbtY9b/sAOdFLEsfJ20ibS+Q2MyJvbZvL6OkH%20OHm74bQp+mjJW0/2m5G3DsiBtkQ/Qi/k3UfYNe7j6FoQuMq+7MONXljYhj99bym3WyCnfBb3i5M4%20fuzaDZmFzQNprlga6h5joA7sRi1V/uXk7XaNhzxGxmTCsEGY/ixeb+BW2dFvJgEgd1p02svbPW+n%20TZsuAXkTYUOSxTfTBmV2o13i7QFl3UXe7HpPjyP9nEbeBhB5U9uj3a7JPm7Xqe0WnVKeoezDthbw%20T4WY0VqStx8L6H3vVP4anMCUepPnTX0PW6Z627PmjfaremN/lLxlb3qOfw5SOyvwB47WXm+0rwx0%20N/e9Of2JvJkNqde81d7wbOeENXuLbnokYsayjD3kj/SOyFukNH9HjD11eOm06Uh2EaDFGGb14Lrq%201IeTt44tvA5z/qeQt0E7ctnTTEk3boX5PvZ2ddr0Rnje5G2j0bcdakTeuLZlcEhLHdiNWqp8JzPk%200VZ8OiePTN6OPg0dRVv2XTkleSlrTycqO7LjDvaBwgYPkI0axz2dYOhPfWGhSZ/OIaOGjNO06QJh%201PQkSFmHxKMDyrdJ3kw2r4MOASIv1U2G67e00VuA2nHSXTymmQS04HrX2Fq5eu0J2Y/oMCNPm97J%202zawJ6q3BXlLbW4aiJt+kpHrjb36vbfFHeTN66zYUgjQo615S2XqtccR3H6hn0Yn2fPm33Mr3jLq%20TLYfZDsnyN72BmfCn+V5U/prnjf6rOrN25sdV7M8G8jkbUSAaBvezjp6cNvfaW/Um+ztLaBPvAiS%20vW0bq+QtId912RtbyJTszz/91Hwypk6Tszt52405jjoUDQ1wTCUAKlUkomcMepCBcqOWKn8yBisg%20j0ze4mnokvLtg8q+3ljwUca+BWXtGRyVnbrRXL70m40anV/XM0iTcC0uJm8NWs/bYqCc6rhuG260%2027ALzHqiDLs9b510ueZ5N22OazKct8DkeSuEe4u8rbbrLdk3+lMGXyX/r5A3bNu1mGyWAb1TV+p7%20Xm+lbY36WwY2QvXG/iryZvFl565FlGbuc0Iu+wJWZsVbxgwgX69PVuTt5Tz9i9cq6zDbOUH21slJ%200+5HBOgoIGsiP9TZqB3RZ1VvyOX2mvawE2eQtx7Qefdh8CS0njfIVU/2NfI2ajMue0M8sf+///rr%20MA7g3n+OvGHALyNvM4gfhqx4htIP7uZGmQ3WCLlRcoznTJ106hwrgxWVL6PmHeqRyJvKvnf6UMgG%20OYd1g066lr4apQwD+lF+6LRt7CAPJm7oC0FcI0BbyFps17yNfmpq1k+RfRd5m4Gh3yO759EhQJRd%20eWdwTW30FpjWvBXPG7KtyT42tiW+yTul1ZX967cXv//ui3ExdHxaowemTfd8KuR7B/3mqhcWCmir%20qrepLdse+DFty+p6D3nL9cb+KHkjj0zetmzptfCyJ+J6VJ9uv+iTjQ2kT//7+rX/bilT+LLX6HXS%20ocXheGG77br3l2LzXCdFpzgJZCuuAWRNfQ3P25C8pXpDzhifwi7vQSZv1OsaAVKbE8ivqx+DE6DT%20yducT0vekPvoCwvztfios857sqOn//3ySzlrEfH4u0belhKchyvIm4lVOgfeDz4VIsH5DS//Crnd%20n4tYg8bTNoyjQPGTITOgbA3Qmby1xoDjtmI5VwdW51CY6ByRR+60hJdRo+JlDHiSqxvPdeUUJDto%20y+6yN8YKZPKF7NKPD6JF9gwvO+la+nQUj1/ISe60Xn+k2+RJHtIje8l7OXmz/FIetLGJvJkso2lT%205PRyFNl5ilK9VejoDCD7tuct6qBHRib9NMDIduU4CdTOaZ43gxu1MmBRnp7skDe+LYce/KGsXM+o%20P9Lb5jnHYPonftN0DjP3o8B0Nqi740j526b8vH25LPbQUs75SC/ngRIvyUGYS6dNZylC721fl1xe%20b6VtESb3t95ATP2p3uR9At7XEwkgLaU7shVcO4O8qazyn2XZc9lHbc7tbZEdnWfZRw9qpMM93ljH%208zbb69qbxLF0LagORK5IR3LlsSbDQx5oo9nzBnkbPeQQJsuOHs6YNs0lRpfezjp6cF11yoXOJf8Z%20mHIuee2dNkWG3F9GQAdqM5fKTg57PW+0WWwb9RyY5VuXtI+LyFtWCsf8yCpP3TwpQNxoeFQ6b4y1%20oHBsGEAaJ8fX7P3X+e3JTBUmBWJ8MLx+bE9GNFjCUGHE4ZgFir43uRXH07UwpKV8/Niu+bGlQ3oK%20z3mO48cWT/E9/ZRHlv3QnsWskr3IrbJzn7JWZSp7yU6dZNlp9CqvZCN8Lju/K0ijVNk9jxLWf8i5%20XCdt9mwMbkqXPGgDSnfS+1FdWNnZs0HcaDu6zrcEq7CfY08eKjsGV2Wv8rf46EnxuccxG2WNNhNk%20a5K9bJ6H7clDbc7vlbTJa9JPkd8Nsl3z18VVT2x2LFnaPfeHemn3FofNvx5veuIaJAgZOVZ+OuY6%2093U960VhKJvKR1tTn5rCmIz8VBNGkAGEa7rPPZ1TT3jnaBuQG/KqBwZeQvp3+uFm8sTQgbFhu8Tk%207QVpf3UZ/ih9TvLwZnzvNxW93FYXXr/os9QfZaXuOd6qQ8Kwp/yqN/Tu7a/Uz9SuLWxrj9BfW49T%20m7PwSpc+wfWpbVgcT7fYE44Ji9xeZ6lPk6fKM+W1Ua52TzyPXzbSJ13utTJO+sz5Fdl1rZWddu35%202H32bOgJ0sXgieeNcJ6WyUS5PLylle2c4nPu9jbpXX1Beldavi/t3/VkcbWvwmhvG3v6BZuOcxmy%20PG29YaOn+6M8Up8mLjrmPMvu+djm4S2Pyual/Cl3my4b+p1klhzSw8F9zlP6IW1sG8dsWXaFI94k%20u+LbmKD0FIbreQxDH5JdcXyf9Kg69LSSfPw2LnUA91H9taSXMsl+eP+x9K7FxZ43iYbR5qO8b978%205cJ5YcxIs1HYO+644469gBjpVw3k5bg9mnzKkz4GFjuGfYOgYph1/rkhnnfccccdS8y2AdLGgyA/%20rXUGLiNvk8t03WjNd79PQ/f9SPpfw/Ga+W/V5XMsbcg0lmxN5s69zrTNeTiivyNh77jjjh8RT2EF%20TnhhoffWD1fiqv+9qaEFPdX1roHR9UtwZlqPhX0yz6Fy+EvLe6aeIq19KV6S75myfu/Y0sXa/Xxv%20PZ3prtmJOaQd9exG15YoVtnndNLxdC1fKenN90A+K8dVvnGt97mEc1DS97+XYk/srTDt/eskelyM%20ZF0rQ753RlkvTWMrXu/+GfL+KHgsXazks2IbzpLuBPJ2xx13/NfgBqglNHY++jjNfB5vC7O8YoKn%20sxLja7zBWYUoeXNtuTC5Pme9CWtaNA1LeqyjQo5AvGTApnSZMo21iTmtOt3lY6vO5+ttiBlxR/er%20Mkx6jS+yZzlYVziUnTO/H+tuZljcKc077rjjR8CdvN1xxx2HkEkLa121xpWF4LxpzZowX/P68Yuv%20YWP9GuSE65AK1sZq8S/h/IUAuw/BYr2bX3sV6UJEWFfLxzK1Fg4JWJDMOWkhDYuoCc8C5kSDPC7p%20Qmp+/ukXJ2W8/o8cpEHeEB/y59daSJOFx7/+9sLLQti1tXeUgTTIm3AsgFYZ9FIDMmbZKtmNVCE7%2057zUkUHalB85kJ3znuyQUXSLzIC8uLfEuBx33HHH94U7ebvjjjsuBm+Z8w03CA+kARIBwYK0QTSg%20CxATyEcQr4iD9+jFrz/5m1pO5oxUOemzc9IiDG98QUggRJ6WkRTFZf/w4Yunz33IHelAkCYvlf+d%2078dLBl/9GAKk/ACfO0FOACEN8hb5QUpJG/nJW+mSFmWAaL59b2U2csWiZNKBNBIXAkd+3OdzKlyn%20LKQJ+HSH5/UtCFr76Rvut7JDfCGaWXZ0L/Dm2++v68/DuMx379sdd/wwuJO3J8c8FDw/rMn2nOVu%20cVTW76lsLXqy7y3P8XLjAYJ46fMZkBBIEQRGHxnFY+SExs/Ca5Y9b2yQKX/VvnxiRZ8AgDCxVzjO%205WnKHzGV5w1Ck6cgPW8jNxAyxSV9wuKd4lyeMZEzZJRHsfdJkIwv/8QbqJQPTyOeMPewFQ8kXkrJ%205ueWn8ovQPi43/O8+Tf0TC42yiXZI+2IS97cV3zya9O6o4fj7X0fbpXuXpyV/1OX4yz8KOWo8bzI%202+aTYb8SRlWj6737y2vNChaTZZRuoL47n/VjLa626Zey92L3wrUh/axNYwp7BI0EK3I59sq9QOfu%20UF6FHaWY6q5JQ9erNUUTyjWLs7ib0hmlvcDB+z2JVjFMP1I6ll4ntKW/vHpJ2nf8CNhd5912WWJv%209YkLkfvzSM7p+o1kGGMp0UiW9vqoLCOcGn6hp6OpF1TpXJhGg/2p9ELGtflOHWY6e/R2ch2eqeet%20VwENthS9cn9H6ofQS+/sPI7iqfO/FZ6kXE1bamWI8z2S3Ub6/fnf8WNh+crEKoY2cZmOny/CH8xv%20AYtd0hynM9/Zn9coZEfeTpmEONqTaxsH7InXhBrWR2BMUNfqYZ8cwt7Q6+Fa6QpW2tsIe+URPPwo%20n3Q90l1Lvb23HeOp8aTkjSkEvpLMNEClpKJ07mvBM+tqemCqhft88XjGnBrTF7xtxnQK0zs15ukX%20pjryehPiMZ3Cj2kDLRImL0DH0nQI0MJo1r/ElEjc5yeBANMdTNPkqR5NG7EoGZAHPx1EGpTA5S73%20kYf4pM2eNTCaRmGKJKZqYkqGX0YAdHHuoyO+TE14ZHRdfAg5cnzlh1zSIMfozfO2PeuJmCpCRmSg%203FqvRNnYIyN6ojx6008yq8zz23IhA+H5eCFlIDzpqM5dRpNP01HE19t1YNI9MnzmS/9W7o9FTyYv%20cXxNlpWb/F1GZH7917T2SHXlMia9C7qGDID8QuYIgww+feU/3/LVwyL3/DkJaw8mA+ubQqbIB1kk%20A195Z5oMGUibMtIG0RU/Y8U6J9qo2obrKE3rMYXGuiqt+SK+y2jXAPeRn3oBUUZ0HjIqvu6zp/+p%20PVJG4lDPtCXSIj66o67Qs5enLKInfu4zNdTCfgQcKcu15faaiMMNeKjFwHaurBFiDreM0RCNdkBd%20yNfA7rdp5j61xDi/MXrpzIi74zDtJ2Oq8135d7ARry9N72orvc6XYemzGYsQJtMy1oz1ehnNfgS4%20s3Z/H3bEb8tQ6Tnu1KlcK9Pt8ITkrSiqDAj83lwLGhNfNv/0KUjRUo3zFQbiNx/n1+czGFAyacpg%20wNEAxcCfIZKiRqkBW6lLds4ZqOgQvrC5fEGZATbHB/k+cjIAagAWMcnS5/DogoEy68LJKwuhy7mI%20kMB9EQ7/GSPTKQOtril+Btcge4AyZv3RwTgXQdAALWIcRKnUV6k/ykl6KifyvX8X4UmPOBAWL7vl%20RzwIwB+v599gJMy8biqICXIAJxum46wr7mWZvNyWf5Q1HgpE1lwHFt4XmBfChoxaN/TPP/EzbJTJ%20yVeRmfQhhBzT/pCf++QFIIoQSEB+yEQekpE09cCgNsh98qUtuQ7s2oO1I0GEDFDe3pos4vAQgN5o%20g1lvXhd2X21des9QnsTnOMcFIutAMtI+CI9M/K4qegGh2zgGc1o/Dqh/X1M3lbMupbc90wt65qGi%20XC37iI8+qVdvyx3QpwijtXWCD8LW9rlP+qSh9gdIOxNo0iecHkwIy33ZA9qswtM26J85PvaF+F7P%20JR89kNEuuEJYZFXbURsMuWM9IffUv2j7xEcG0sTOepstdpNrWoPoeRR9k4ZkJK7uk5/S032tDeQ+%20L8Ign4cpMtBfOA/9xc/8cU45437EYaNM0oPqS/cjftgXP59s69ew3XaNPqO+RfiwkVbHdp843Cdd%20jl2mYi/cLluc9n5ePym7BihT214kt8qA3XKZ47ZfIw5QfrStGWH/WZtKOScZLQ2ArhVH96V3QD34%20QzM6sPvomTCC2pKPaXa/1uu/Vd1yn7bi58hY2gt15jKWPIjLuWxxfT8cDcjIOVAfUN23Yy5lXKDk%20/Zi4DXlTp0vHDjvuFPuOO+64o4Mta/F8rEmQpBFJjUGIQaIeCIW474SkPDR5Co29ZDBZnYGwAScP%20lAJEwQe/cs4gxeArxMPJTDy5T3ilo/iAgYv7DH7zw7Kl+eZN9e05j59IA7LL28/AS1mRNcs0e7oj%20fn7o5ZoGbEB40phnS+I+ZI1jSAhpzPrK98sAXcokQHZE5pCX9ONhLOSAGBFHDz4QEfei2zF60X3K%20TXvwOqEcHjpILOmK0KEPJ8bvQy8QMo9T7qN39FzFLw+gpM89JyWlzYgYQTSke9d7OiY/yA6ET+Qn%20ZAz9cJ/4yEIelIlz9Ma5iBrtxTWNHK9MHv7l+6RpcUjPZbQNuAMCwmUPd3wCh3rJ/SbXXSb3nIuk%20qv2Ft39+yNV9ZKdcvHGNU4i6IbzqnvtTuUynlJv7LtO3+eHG4xQnBeXw8vqZEGf1tcfDM13z9tzx%20VNV1xx0/EKrBucayhz3fPscAwqDrA6UIj/8NMHjw9M5gVBOSgDyWbKNSEiaToRY+4NmgzsCU4bKV%20tJGNc+WlgW26X0gHAyUDYknB75O2/8C3kR7CzveDCClN5NcPfwu6H+UvunKPcZQW2XUfeXQ+ewdj%20CQufW1EZGHBFhHMZ8QCTN8eZuPl5uQ9agqs8kYv8KB/npA1UBhFUiJ6HL3mImIlMKr3ZK1aIkhMv%20IzoQYjt2D1UJofsiGe49T+2FsKTJffTEca4HQUuIJhkp05RLmakw6H7brkRYIDjouZ21Ii2FQS/S%20keAesiRjJuXUvZPoEl9lkl5FplS3OpcMyB73I021+1lG8ohlQNJ9K2N9P2QUUQTqj2oj0kNeVvUc%20cA55WxikWVF1tV6Kc1K5444fC9f0ixx3dPwYGOeH8Qf+t0N6vg9cos881PbiX5LmHZfjqL4vq/Nt%20nFPv66mck8dzw49YqgvJW62K+SyO9OSTGbvCaI9hXjL2lJIdx1PWbLTjybAOIwMP4l593oY/eq4n%20Pda/2RV/qmFNj5DDg945/4Q993OYOB7fB2ec52t+Xo5BnDf32/DpHIzPY9/G6YXPVyL83Ba27oOc%20ZtyvYjTndfjt+8s0yb8+r2Vq7/u02Mo5T6eth4C+pSdnUMU39M75JxA3P2lzPj8ZG0yGtt9FmnMa%20e/LM6J3P1+p7re3QeZa5jvHcsCXdLaUfp33JnWMYpXM0/V74M9I4nkofdSrjs1FuR6XYTmc9xa38%20jsizFnZfOnOoNnwv/p4wffRD7o9/6GHxSNgTcRl5WxFWxhawDqJ1NTKQ+ABiAwTuS47ZIEWc4ybV%20fdzIGG3cvh8fPsR5Cc9GeMLlc7nse/dxMeMCVZhWBu6z6Zz7hHd39p9/umve0/w8y5jjs7V5+vmH%20cOWP7jNQ6Zz8yS/fz/Hb++iLMO15m4eOdZ7vt+Xeus+9nObWfTbOF3XT6AX39nxuddXoJefh8Q/K%20mOuevPJ9NtrZ1P6s3bX32zyph7U8OV67H2FiqouN8ub7U12anlijxC8K+HmSgXPKJLnb+61edB/9%20kibTFUw9fHpr5bdrXGdTeMUZ9ZnpflNXpJnv1zLb/U+Rx5LYxbQd0xSkKVvia14SgTsVxZ7NkmS6%20OyM/KC7CXGrAq3i9XBuk8DtCV6jlP45u7EvLfTGWUlRXHl2ehFHeGzJdXCtNutfW7zaOp39riZ4a%20uXx+vKP9LerJ4sSVY9o6bc1bFgiD+8ereItlVBiMNgZ9DRh3vA8QNz7ZMS+IfTww4JM3izLZM6jc%20ccdjgTb/x8tYt8LeF5rvMBBDWFxIIGnxxi/9izwgZ8one5ZvAV871RtoTDaIHguFsR3YCGwJC4jZ%20LzyrZX8t5nTSUVksjg3KC5dbcL+1Y5BXYes+OHouoixwP9vf9n5ra3kApr6FuD/Os2erW5m4Tzih%20LffWfeo2p7nQW3MfVDLav7X7gPRyPfr91Ka4X+mNdYZJhuV9voQw1gv38+wT6MmY627rPnWXH2JI%20f12v1r+TDMTlQU/gfi9PYes+aPXSyrB1H+Q0t+6DXeepbnt9JqPbZ+wBVNDDseD37aG6Rqon6084%20e3iZhHjYEF7WgBdl2zcfHcfJLyzsF6XtGFugc/NWir/ZUgYXlNcdBAq84SbCR/h8rkZSp1Cf+aBp%20pO39h7++vX34w4+5JrgMA8N+xxg+gNABbP/w6XN8n63c+y+D9kh7oo2//aO0dxkh23POda6x0Z77%20fqIxMOC042kAL+l//mzGxa7jhbslKGM2hE+JWnd2XHSRyRtvys2fMprDuwG3sjAQcKyNwTaf37f7%20pu0p2sa9PV62TXozWxz2dr7n41bq9zXCLjCLAFljRoM3lyGAejN3gcm+7MfJ5K1FCNkRdSJOR6GB%20J7/qHlAudW4oHoXx7RviaWMA3AIDI2HfvH/pa94+fXnvBA6vANfxCN5xDLl2IGy/vXv/7cFIQ4UL%20GvKPBB4IaF/5QSMDjxn362nEXi/rQ/EnUpigNg+RuxUuJW9Rwv3lvATrqS/vQrQvsWN33HHH94ue%20V/Uay3RJ3JPIW2S9T4AItc/o1Sn62h7bfIApU0jywmUolqaaNMiRnw+INmgRF0Kn8xZOEmHN795+%20+9sIGywacA6BEymEBN49b8eAttDZH6b73959+PbWiAJeuPwE89/TqJXY2iHtjnZF2/2HPmLnWS+c%20Q6xod29efXait3zyW4HlgQc7fgmiD/L2J8RFvzinVlryVqfay6O5VuTqPsGein6+GZc+hN5xxx3f%20L3zWyGxvBbcPO+yXY752qRU74YWFyFoCtIJwnufshWPTpsv4DDA+fVTOAYQAcufE60XxrnUMrtAS%20MOL5YmriG+ljkOPbQg8fXxM64hiJe//hlXvj8MTJU4EXjvQo0/ZgqvsQFhuwy9QreiJ+Xo+yBQYw%204jOIkJaX4+iAvoplOqQtmYF0jj7eFb0gD+uXILq+sN/IMm5mzllHyIcpXxpxg7y9LDqfsS27dEUe%20kGvqQfLsiX8O6nxcL1YO2kGu1yMgPO2JD26iR/L4/M+nSa8C+fgvRBxMH9n8weeD6Tv1jUlzyG16%20RQb6GEQx6uZgPim82gsvZ9CXqLNLPG/PEXfydscd/z0cXfZ1C1zoeVs35P7hvNf5Q49LuEHfKnwZ%20XHq54ZWAeOXpUwZ0CJd72yAw5XqNcjUNXEwjMVCRFiQAMudkwEhJO2hC3iAg7z68nO5JFpHAGfPx%20qpfAZHG5bcBkcF3C4iZ5exCJ7HtMrkFfbuWHrik/8/muE7aHF76nDSAPe170YK9rLOSEvGkb6W0N%20tC9Py+Qg/d5DwmnIOm30O+Vq12lHyEN9XlIPtEE8vlMbK9ubotPcFmlvtQdtu/wQMeSrHhBczjou%20912vPABdja9O3FwvtAUr203r6hFxJ2933PHfw3Po9+dMmzaDFIbaB2r/mnQz0JnRpuAMvHhkePMM%20JaxtEAPeBvFzG3z83DYf6IoXQWSCQZP0GXzwok15pHyISxg8QPosgqdvhC+8DWV61u7jYUNWxWXg%204RrEjY3f39RnEVwek4E0kNPzRF7S5py80zEbcvuAb+Vg4xgyqfubW5GZuCKhyIAs/mZSL86eLcmo%20TXphQFd+TlqNOKET39785XuRNPZ+7fWL8nM2r1yHrHXD+8Z6Nzxvv/0Zv32KHkf55w3vDSRH6bO4%20nPzQh8fd0a4u3pr00Ym/EW06EfGf6tLKNrXdHZvrzMri5E06TRvXPnyOz4uQtte1tU9k6KVXbSa3%202goyTbpms/J4n7K01Ce47nVteVAmpTHF2bmx1ED14/3H6qt9u/F7hfR0xx13/HcQzqentWGnkLfK%20q4T3oRjr/JMTjkTkdnneDJoyYroFrxcvDuCBgASQswgTg0x/kbWFsbgMGsTlt8t4c5SBkLTXwCBJ%20WNKo8dVl+vyl/9kQDZDsIZNsEB2RnxaUQfJTFgbI3TCdMiiSl6DpYK55Wg2BBiIchCFvZOR4On8T%20x2wcs74KkibSBvACOdGw8LyNBxFjHduHf756GMrSknfq4uWDbUYQCAeIA5EjH+SGjPc9kDM8fXmo%20rC6oJ9rTVrmvBXJBbiY9md7QDfl+NuITgcIDx/0jQGZ0xjRwv92V/lC8cYQh/yP5qJ7rPmGkzc7x%207sXHqGtoqpV43n4P6hUvG/qBaJMXaUB6fgTcydsdd/z3wEzRD0HeLgEDwpbRYyDRdJH2PiVXjhl8%20wntmT/T87t2H9u0PIxE2wE3xyn5K8/2vRtD+dhICAdBLCQCS5+kbgetBg187wHLGIMyCRp9OLGuG%20GPwYZJ1UJEBuGNggRqQpb2ImPZFDzmc+ZjBmywMqcclHxHaRZxmMkQf5GEypC+Rlc/n9+j+lDHZe%20rk9pm6yuT9ObD+x4gYyEsYaNjR/5xVvTgjp9+f5vJ28CpI84D58+e9rIDFHogbUGb1+8cp3h8Xz7%20+U+XhXqmHSArcZ04DghgXWPHIK8aBNP1hq5MN96emaov9SAi3tPBCCKDlIUy9aba0Z/rvWx4sZAH%20ORZIbQIgo0gUDz/9PhFvVmd42Sx96ZWy9bFsqcB1ZkSbdXz0K9paS97218k1tTfGsVTn0Hfydibi%20l2w+WTvkx/L7qGuKcITPywnAma3k06foL/9+ffCHj3//0bna8N7cluHOlHM3GrvwWKjtWVPyVqZy%203uonn/fqPu63sc4DeZEnsxR7+n1fknPkezryhuetIVsZFA8ypQ2jj9eBCqMDyQvnnhcGHRt8aqL1%201eMwEBKGjkeciK80P3kcDVyE4zoQoRt550b3KdcEGmBphP5hVAY+G+hzQ0UHTlYsLU0pOpkr3hTS%20w9MjUsA5pAz4oFgIgi/gN5kkv0B+nj5kyNKQR8y9WxaWRihQFh+4k9yOfGwgDIM8uiNf0oasQch4%20c/TNA58AsWMb8PX9NqZwkR0PHVOmbz6Sb+gKosu6N+I6LAwkBlIioqDpUBFP8qTzoDfkQRavZ6tb%20IN2I1BAPPU5lsb2nZ3lvo4QpckmX2vj4YjYgAuGox0zEM7Ix83KVesnkzfVm95EVPTGtyQMHZX1j%20e86dkEHgDZCJkVfL25rpjgceSC/xqXPSU5/Am6y6/fSJMlnuSX7kmNqTgfpHr96uC8gfYgsoO7JB%20GHnAItSDtbn4uGik63ooxzHFbA8CRvYor/+yCaQ8pX8+9qY9h9PRnbydgFL39OMvDz99+/fj//MB%20covA0V4JR3ji9frgZZjrmf4gmb5++P+srn/59vXh/yYZGUNy/1hDbmX8+tDff/Dw//go2vO/IMu1%20tyx70ObTonunyr+XQpxBnD8//H9T3UOoK5xYDiG3hY8Pv1Qf8QXjko5wPEbGk5G340ZvWVA6q3tc%208CJYR+I4d2A6d5C6v8sVIdLivgZKBkM8EBwDkYGRgjEs5LnbYFhjYiAXKRN8YLMtl4HBlUGWze+/%20CRLAIC1ix16DPXAS+v7XIDAtIbG8GWxf/K8M8nbOoC2PS+gwPJQM3LUO67QwsBCmrFOIh5M3I2AQ%20N2STJy5PjwIIHeSNgVxEi7uv3hvZsvAZEADKiB4oM7JzTPqUwevAZBEhp+zoQXDvV9Gj4hOXPTK3%20CCkb3SWIuGjaGKBHkX8nvgnyvlXfA1wYlciPNJHNPYttOawO0A+EWDr9+YMRsLIsgb5EGbNcgbos%20IpOQTU1d5xA6ZkDytpD6QwUrQ66L3DbVHgXpjPrG4wpBp98jQw+UxdfEWbwZX7+9ePnKiX+NcV3t%20R6HQVdpxDcIJecze07Zv+Vtnlax3XAJsMQMiA7ITMSNJeLyoiz7swcbuKyzxiD8mfMdB34agTfLY%208edPr/wYIkeeIeNxQN4erE3/l8E4g04vgT/cGommDlQnqqPdY/IB0K5I24n759/8eGQbAWM4vwzj%20S0XMZmDTOG6/DVfjmD17wmnT8161ZeB2L1izBk2kLHs4hN4Vhaei2gF0ia87wtTQQCZjL68YgwPk%20icGSNP1+aQQQADxt8lIwuOHpYDoTQK5oGCIQ6MHLnAYZn/YsnhDAYn9IGuE8Ttm4pj33nNDZMaQE%2044p+NNXcQp/+0Lo15HaPmskK6cDThkRBPsJzlDsZ9wlLHKAXOwSO5WHkiZX1Ze5BsnT86ZcwZkiR%20l/qm/K0eiY/e5AWVB3MPSA/C8uLFB9NL5OcEGH0V3bfEF0CYIDk1OSC9+ZxjCBBhkT3rBr3o5Q40%20w7le8nA9Wl1SNnlUKWOXmFoeyE8ekWbUC2lnck05p3Zh5aFMtIMIEX/RK+0QkK57hi1PrlNW8lD7%20dJL3Jj4NQ37k9cD0eIlfY5ajPn4a4JXG68eDSe5PgPP8ggfHPo1u5dLLIFxjL31p8zD0yRKuisP1%20Eo/j7v2y+bnSsDym/D7P8X0rsk1hze5WcdvzktZqnJTflI+2nXHrMNaGjBAxMLJ3L5f1gSqMxUMX%20np7ZJB9MCWtx8bx4HLvm90rYrhzKu8hPWN/z0k65rnj/fvoz5LI96Sk+5+59+xQvWfXyafe6z/6j%20PRRA3vzFJ7vm10mjyb8Xv6+//WGwEb+9NFtg7VbXu/HKXvGO7Kc0Uv7aOMdZkT2Y1H9u554GeRd5%20pjoq1xnrp3pRfkbk5InDZimtLMOaXtp+o3sKq7bp8th1ffKoZ29B2Iaw48TnXQAIXGtLLrV1ffJW%20BhaedGGKDFZUuAbWFgzsCEWBAO7EzRcWMPYl/AhemZYnU2++meGH8GD8dV0S0dGdwJUnL3ll2sF0%20HaRZplFLXNeB5UOe5MXAp2tMOzHQjfTSA4MZAzVApwx26Jg3c0mPwZK8joD8kctJ1+c/q8G4B9ed%205YnshNVGufCMcCxPnK+LEjG0vYhK62WClL1682EavHODJl3Ixq8PRtBsAId84IlBVkmKTBAJ7q2B%20hg95g8RRP0HeggiIxHONulyFyURdhLdr/i5bJlUZED7CQk7lXZK3Tx4C2g7n6E5PZV7HEPa30cnz%201C3n3BeZ5Jj7pIG+8Lax75VEHsyo6wghD20P+UFB3juX2eI7EYRYlf7EHqhPSb97oLJA3igfx9gP%208pBn1Q1iIXe3xjAXq4PuvVI3tC+9NY+BHkEGfgvoMNZJlXVTtvkAY4MQU0Cc02ZoS3EeD0v5nGM/%20J75dIy4D3zaipJAcHzQt7vkgj/CGHXmgFZx8MZgX/WhgluwtfBnMFCbgcW2A9Smtkd3v9O9Z5mVe%20IoWknTHJaPldgtnzFnqjLRwbqy6H21ojb0fHmaOY26u139JeqRuvHydscQzpkr3ch69e765/qwdA%20/DbdKa8T9Nq2N8YhbGkLtSC+coHtgLwR1j/u/+btIa6whS55gyW++P13N14xTVA+IGukjOvtXC9A%20yPAQhaAAYdsCcl+s1eMYO+Xc95YupGLa22AqzwNP7Xga5C1gMHjN4GXhiMtThBMC2zj3aZqH19M9%209qSlY4glcTlXXuzx5mQvFjLKaxAyRP6Sh4GWOJXsVmby4GnC96k8DM4QHHQFGYDocC/KZuVCZjfa%200o3Jl9KbjpE3XQ8Z0cvflRy+6dz2nBOe8kc5oixZrx7OyjTtzbD5nnIig46lM9ukF8oUeUi22BNG%20pIF6IE306+mYbA9mSLin/FWuqawlH8LywoLvRZRKWNqr15ttU70UPUkf0gPXXTarB+oDIse57lf5%20WjzV1WvTk7c7u+YEV2UoYf1aaT/IQJrEIw82yBWExrdyTdeZXqXeqUPpadZj6EKyh74IF3WicjrB%20pCxFHpUDGfxeacvUP3mRPuGoG+qPveuB+FauSsclD5eh0VPIGPFUXvKjXGqb9DXCkDee98fBDmPZ%20GdD3mtg95M1tp7UHeQUYXOQlgLD0ztnyuQ8cdv7p809+7NfsHhvTRlsSM4CRN2l4XhWB681NHAdy%20II/LaYP2XvjgbiTINzv2a8XLocG5Rhq8K1JlD/cmw1TGdh3UAkE2pceezCPyBvoy7MOH1399+/Di%20hR3NbQMZ4qE4auOMOumBByc+zYQNqXEkxzZsfQ5RU3tTe57ahpVX4Z0Ucb3U1ZyKjtp86vbSux8o%20baTULfL0MYqfsWxvI/K2F3ty3cLqtCmGibUmYzUGIHvM77LI2AtlRp/j1vOW4zuJswFgDdkTUHnc%20LD/2MeAUj44NDCJUIgFsWivUnhOXNKay8SRu55A+nk7xCnGsAY1F1oTF40G8eEOykKXiqeA+afh+%20SrmkXY4ZKHxws8Gbwc3XRZVysNeAzJqgKS3be1Ttc9r2D5ko21z+vyNeCefHU1wrQ5Kdc8rCRrmU%20TlUmNsnCRfapTB7P4shr5h4lqyMNioRjgGOvOsSriqdQT+mk7+WwdPDUeV4lT9KZzm3D88Yekgux%20AHhcRTR8Mb6lTf2Re6UHPwrgQkdW0p+8cJZuC8JRX9QVMjJFSZpOEE1+pYvbnWvkL/LvMhQ94H6n%207nXuU7hpShy9QAypG4gbaaKvkTdQDzbhfQvI29UaFpE39+bZAwJ9FFBe6pr6oGzZ28cmAofBVJ3P%20uY2haVz23vcsT6YbAG1hzZt1KorM6Jbp219/e/Htf7/88u33n3/xPVOi6Diwp2Q1euQtp+IePGuT%207gFgELN2IY8ABEPHft/uLa5ZnHyfASTfIzzbGlliwPHwDz9PcTiH6NCHnCAN2tgacjndC2jpSx7P%20b+Hx6Ou3HcCBX2OwLJ6OQMTve+bCHni5kgz1DIEsQaCVOR7W50Ge/i6da9DO8D7BPScRHazoFM8b%205I16a/XWyjz/PQf0hT55O4panwL1rnpQe0WPav/RDlNdixjtbIdT26C9DMJPnrjU3kWMx7rs35na%20W6pnt5uNjQ20aZxZczU217z5E7YZcJ6afW2LCV3jMuH2TjcE+nnQCNkgVhAHBrE3X2I6EGLCOffd%2002PHvtlAxT6I0gcf/Bi0nKBZY+Ye5yKExB8DsheDLd4F0vD4JosfF9JZpWCNzb09NrAxoMabmRb/%20rT2pWOMibBCw8LyQlsgV5+wJozQjfJA2GizEgbQkP2WCDAnecSGKr/80+ZZr1wBhPM23n70ckmHS%20kZUrEwrK7CSiEL4xKk248fRpYpMbkIdILMfkS11ID9ooH22HsoqEAG8Ldl96om5iYX54CufcazkE%20OqOIDySI+oF84D1yom11qTdpyYN0XTaT0TfLk3zZ/N5AvyNQT6TtH7cu19YAwVfbEyQ3ni+mMJFf%20ZWBam3qlf8SbpC0iV+qYdKkH+hOEUuWkbOt9ImSA8ALikRZ5aknDo5K3gq/u6bO+2JE97hVYHezR%20vTC0Y6l/3BJ5YJnKlvLuDTyAAZBBTV6q9anUnkbqvDyfQsAy8ZInbYEpXnhRPHwjQ+vtENa8YUJd%207lb+r3MayGthcjiIDdOKoCIWHSxkqep9qTeNBp+sj0PecvquN3Ro13LcZSrXoe95G+fiMqdyjULq%20eq7/PZjqqil3rcsZ4/rvS7bWFrpnTb69/LBx7qDYRF+mMzAgb5EhlcyTKlOlvHWFF45pxDH2C3qM%20vHXQKJicaWQQAaY95QFpqNMUTlfZx0AcAzKDE4MWWx6k6lRmQIAgCMQljgiGCBXEpgUeFwgCg6sP%20pqZTSIwGNxqFSIfSZC9iI5Ay54TzAdmeeCg/3qAgEB88Dnvk0ECq8JDeUcm4ymDt8hViIhlIO8eS%20/rYG9Vxn8pRpmhO5iU06pEd+EAfyZJMM3Ed+iAvx5bkD5C8ZFZew2nprH1qJIR2QawgPdcQeMuRe%20OpM/0g8dQpqkFzZ/cEDuog/CcQ3dB4kPj6OQ2ybHKhvtNkvWyqhzBr7wDkf9CnoqFPlkOva1EXG8%20mp4+beXzuO+RkvqBt4F/pMMoE9fJz3VCWBsE0D1loxyUlXM25Yn3SW+Y9shbVcbSTib9TOfNcR2r%20izYE61B+/ukXt2X8Nizn1+C4Haslqs5S/zgCDU6QsPBoRKo8DLoHhKnERKI4ZnaB8BEnPHmVJ67A%20++Wn7Anqwwc4iEcZ4CSTe1vSgwJ9MHtdSJu8id9iSgPvVyF2yC5ZW122EImYvC5Fv/J2hazzlBiO%20Ch/zXn/49r+/ws45wYXcWVuuUNJCHuQjD8lD/0Nv85uv4X3Nb8Jq2pR8g1QEsszZXrnMSW/XgDLi%20ccYOTDIvZIwyzHWP4yMcDAL3p/PUdjMh3Qvq39ui6XKWSci6t/oyfZF+fb2H+X5Xr53+tkyxn59s%207FFsSXwEG543q1KrPAwU06AQuLnAIcYkTEcRjur6LDqGnLU6Z8LfAsE4pE2EqAcfUK0SkEoDjnuV%20OC+dlf30RFshrmlaiby4opcstPkAboO5p2e68Pvka2EZ2BgIcdWTBoaAvKbpNzYbnINkhSyEJ00G%20zyBXxfvj8fH2vS2em8gfOdkThkEeckGHgzCNdEP4SS+2Z6MNsCdvN2p2TNr8hcQwsO8DMYoRtw2D%20gSzoUXm57KU+/Lzs2UQofZqv6B3oPjqljMSBBEOu0SF6ctlNlyFBDLxeCgvr4U23cR7eF8i1PEjk%2060SYOnsdU+qavpd8eM5Ut04uS76x5ivqup0Sjvj/BuFDdurbjKL0FMjHGbXnl7QgUpIfcE4ZpDfW%20pqG31tOi8CrPdGz/KKfaI3e4Hu3wQ+gE0lmO2WibhKNMTMPqxR7lctTzJtkuwzI2/eMvGzy7L1Ul%207Mn3OHk7CVbHGQxOTjSKJ43NyRTnRnSiRsbAdig+a5U41polBjwf/ErYJWKA8y0N2HjWJYNPldmm%20NNlrI8xExlK5JBP3Caf4nDPI57wCSwm97EkG4nPsaTrxKF44wpj9pf9C3H568dlthZep9QglQHac%20qDRl0nnOM8sMefv4+ueI6yRyBjK7jHZPaUgHl67dynex+16nKzKzca62pHPXfSqThy82GFA+L9NQ%20Z2M9qv1lAteiTv8IzEaXtoDMtR47eZV26O2ettE8XHy95GsZTZ+9FqvkjYHmp19fOWnjtylZI9Ky%20zSh2X9FgcacU4HGNXpHiZOUBGlOs3WqnyGbNiHAxyGlNkQY97jvBKIMbgyrHfJJD66YgOFMZDAye%20SgOiAmGL+EGKOM7EDIME2RHp0mC6ZdBbELolalzjHHJQY1/akBz0lw3AGpCfcqsMOZ4IFmEypB90%20gqyjjbiqH51rL+JFXSEvdZOfpGtE/sgGScD7RjkhNUovpz1NcdtgQV1nb2JVkk779TK5l3a5vlOb%208qMM0gUD1QzLZbVvFI+2fybmrbcldBxEmJ+KC537MgHaV3lQYKNO8CRGGw4MydtChl4bOtpqa/BZ%20HX7pgYdR3ghjre4Ie/J5CjuW/wIeWt2jYIMqAyDHbBp4OV57IECjeOLaOGwMXAyWfm/Q3v2h08Lk%20AZu230uvPWeg1rWQMcADRJYph/fB165xf+ERS+Xytlp0ktPI5xC4aYC2PX30/1699w1bJ1La6x/Y%206pymjkfnyM0xMkPePE/STjLLK0h46Z2NY64pXV+vt/DE1bro9RTJrLTY0Gm+lvPUce8+x5TByVzx%20wNEGIGAtIQ3M8mTJkEkykKfXr5P5JVoP716gK6WP3MjMuev70/tiD43gTXpFwiB8hGsfFHxpSO73%20vfZR9rfCkLwxncCi3t9//TX25bhnqPzt1JevfJoGsKDc1yWVAb1XZVFhe+aMnzvCyGTDk0GJRZxE%20njAQ8pz5IGhxGVCzfgDXW+IGOCMtiJt7eCyuBnwaIYRvTIaQd/6UxVGQL0RUHiTkZ5CmPJeCDrMk%20FH1g1Fl4jkcLL5UGFHKHqEBQWpCudITOVA+qC8hGdW5kC8LLMddc19SV5UU6Tqpt43hM4ALoOhMX%20z8NIDunRLpSHy2WD8BEiC6h/yBsepFwGPG5Kmz0b5cTLG3W/v77Qm8rMprY2gtoFeiPP3D7BkLwZ%20mLrCdvxhD4yQEh4c/Td1y8tQgSNtbRmWtbvkgb2a09xGL+STed5OwB4azGDMgDceLIvnijCNd+JJ%20sPoQ0oeTtyI//VDkDRvj17teniNtMDDpCYKDXiEhF+gMewnBIf6I5EgPWUoICGQR8uLTpmV8vgaT%20JwySa3qcyO4IqX5CtlaP8zTlss3ZPbXHHWPFFuSJk4eRKf587td4u7ujZ+zG1szhomQHbM0erHre%20eEJgzZsyhaD1PW/xXRP/hlUB13mqbY00UzqQPaZvWD+H4ftuNyOf7BmcfYD6yGcb5vtMN7Xn0zU+%20zliuEZc0dO73+SyDHcvz5tfSdYgxg72mbRmQI25Mi1Vx0pbDL+4p78HGfUgB5I1BmbzcE2fkLc6P%20bcpPMo1krjYGd3uw8KlCG4Clc/Kf5UpbqSPKSx6EH5Wzdz1f4xjC6J5W0rG+4J/p6ISdrkF8Sh3G%20fSO6tlfYHGfSgxGs6VqTZnveq+9h+na8W8/TRvmKzCYf5K0b3+pFx7080YOuxWeCQm9Lc8ZUcHxb%20DWKsNWnseVt3RhtzmVKG2x0j5JBA0grj+8ltmvD1i5FqI4p66KRMTK1iq0CdQ5w9heetxnq5W1Sh%20dxCd3jRVq4d5QD2ih7Hccae9Pw6/xJGwlHH2HPJCEtOmP7/559vvr/+wum3X45W0TXfHcgk4gTMy%20gOennR5syXQvfTxc7kGCUBSCwXl4jHjoi1j0ndmDFOfuQaKuvn7xFxbom2fAv0NYSCGksk/0e6UZ%20AzlJizKIqNG+VIZjWObtn0kaeDjRbXvuRM71GfhqtmJNf9hMbIfeEcB2Ynf6tuQybK5542UFpkv1%20ej0V3wKSByHDkHFMwdYWRAMZzx8BDEwM6AxSch+vAa9E/mo7gyFbD3RK0u7pHeANYkCdvTUjT14c%20Ew4yMZoCGaIYelKBsOHh4hiyhMcr53QJRHK2nk5wV+ONkfdN5ZIceAR7yN63ayA59z75Td46ixMe%20L2B9pFNOr0sLt6cNZWBUQnfrMnGfcEc8ey3Ii/Js5SWoTDlP+n37UKd6JF08kmxccdtiDykZreaW%20muyEYLA1u8RAw56NdNtyvH/31vriJ78HiQQYXRE6QfZr8RCqhys9NNh9v25EUKT28LUmzXhoKCRZ%2010qc2Eq8JoxviWQv7yveHN+Pzb4wiFH3fq2S430McNxv0l6m2x7HtpAxHy+2iL8oux37nvOinxx+%20fYsyQEB4AIS8/fbm07ef/zLyZmWHLOTwymfaSrnz9UWYaSv6hMBhtyERurdbB7bhuZ/OgxBSBp9y%20fIh9JnhOqvAofXrl7Qryhh2v0hzWU6vD+Xwu5yxD206mcLm+uJ71tijvB5c7e8HYXG/lJZgpbOoz%20pKPj9uF60T7XNpwr7eb3Ij106P3e8mP2w22C/50BJ+Kbt9SV1tYydmHb1oDN24Mueftqhg2yhteN%20QdKnGaxR85TKdYS6Fos542eNkTKDKDE4Tb9EsBh8c9w4zuSNfwyG88AuRFjuMy07InfkBbnLZEwE%20LQ9M5OVTgcW7c+wpuQZTCxg5yjGaqjwKyBAyQ1b7KPqwtunT8r72jrdO4wkYOZbTAFn3pvcNIrwH%20E8ls0q69GHGPOvm7EDefcrS9SH5NuAPUJddzXe4BRIO2R7ptmTPUVnaTww4RjvYYnuY5rzrPfNZt%20n9bva/I2llmY9G0y4T3TwyT77PHfAkQMjy2gT2DjBOTK36vEOHO+lj7lOMMePmdkz1QG3kzagd+7%20YPrv+SCm6ijf//56P7309P9exm9On1k2JzYP8aKCEx3r767fcv8o5FGD2OitYW1OcsrarhwGO1R/%203/A6YMfkxWLzvJoHriNAH+idtCCdU3nwVpr8Xg7T28IGPyL08NZH/FABtgNbE7Ykln5A+jL2lUFh%206rAbnjewT0FH1fjVBuHvhrxNg1iUcllWq5wV71kLSA+kGONHQ8UA9j1CkZN7L8rgL+JBGt6AClEj%20HcHDN4M0bJ88ySfkTKXoDNJrIG8tgGeTEZBMxzCHF7la847RbiBvdAYIpK/vcjK5/akSOorI1GXG%20pa3nNr/tskPS/Rc82BoC16vLLWC8vW1os/gVaS97oPT1pOg4WPeA9J2AWlpZ/kCtA+4TFjmFJXk7%20AJPXiduvv04f3OWJOsMlKOWSNDy46PjTexuU8bBZG4qf7allPgLK8d3YsSug6b48JUbZvb1B3qqH%20wcv1uR9n5hHkDULwv1fxeSbsCuQNe9SfBrwOfKSXX4o5FU1fbjUk2+z2+xF+Hms/DtblBTbrbGAD%20635/eXtkXJZNO/IwuoO8hVjaAq2g64L37tKAWqP7PQPCwSC1Z+Cl7HzR33VaBsLlIDhDHhl5V8iD%20aUL/aa8OGaOTEj6TICdv5RMXY+9WYEpppZPEGrMPFWnCO6sfbT8KhlbKIRIyInCuLzN6kCA8byKQ%20eN5m9Fqc6d0IhJMOS5/9UQ8XeiXemFz28xUoI/KrPqkHzgXS9cFwI50ZnqK3B/cAk6aXKcVPdXhJ%20+j2Qn/TIttZ2KSN55n6xl7xVuYuMWR1g4OQhY11JnzzVsjMVwYBZLQMxY0l8HgjWUKdUn/1nyJuR%20MwgOHhARNdque1l8MXe/rZwNPEZb007HYX3IyCnkDcKmF5p4aQGbucemHwVvm86/bXoJ5njbKdQh%20eFjxj/R+OKNcOe1LyzIjUuikY/2/vnp9Xtdg6Xxq5enLt7z61e0Qs5rYNOwT073Cmq1eJW9UMk+3%20uAB5SmWfBxvQJr2cr+1njtFjbrqPrTQe+7xghcz4gGyDVPZ2gSmlFBfD4J43jovnZDQA4iWRt4dw%20TjrwUBl5YuqQ670pV8WRBNSlv2Fk8SsZJddK2XraCG9XfP4kk7fc8KoOl48NdZoxnRsyv5rKKTmr%20eIW8YWhxSfOZDeRAngVSmRj0IS/SIxvHehoV6rMaeI94Es915eFXdNcDHZK20pJA6jHXWQZe2oy2%20n6GXVrZWrtBvP/32Wi8EIB/pkY3Ph7CvvHkJlIm6zCnuJW8jYDcgXf6tNttYj/JU+HHJ27IFMOWH%209y2vq9KaJHmn2na6BrdJb/h+XJtXv/VxFbvZI291Gv34a0B++iSfxuKTO4CP9UJyLklvC/p5rKcA%209vo88nZDHLSrjwns3RnOJ+w4D5Is54BfsV/MCg30sEreSFhskK+Rs/+c5mzVpDFeTEPwJEzH4ltK%20/hM9K4vzstHLHf5ZH5d9D04qbJCqB+R+jIm8Wdoiby3pczR5z4N7eL4gSyJzNZiPj19tELHzPPG8%20WXienFvJqnPLdz5flgFDqalKTTGQPj/avs/zZmlOZVtKgowLQlrC88TDNwcxtHgRp2+kladlD+N/%20GyRdQnDQTc/zVpOiekigjogH0eyhjlkguZu71CNlnK9mwi3kOAMkPSp+zktHeA+4V7VPizuFzMcg%206asmuFWoiZzJOxF35zA9mXaTtySDgCw8qdL2sTEYvFFaywfJiM8bpbxJiL3S+rdL8eOStxrTWi0t%20Si9rqXzK1Agcx10btgLZwb2gNglPPOqxevvY2goLw9VW55pftoElvjp5wz7+9NffbscAa9+YRq37%207jn4aGPjdZ63y3Gu5+0pkHX2WPqr80GHl/b7VmLSwo5p6z+MLsvZJW8sqsOw0RG0rkTzsb15csJB%203igMWfBUDGCRI+/aNYV/jmCgCHK1vY4BfYm8iRDsWYNFWHn3WJxPGuTXGk1IiXuwytoq5HJSbXGD%20MFzf4EnBZTCyRl1yvp+8rQNyRTl75AryhueNcjkJMxKLHCJuY+T7PaK0DZG+dtHpcdD2463NWa6t%20KdltrOkNryHpE+ZchC5Je9mu4l5bpt3krQP6DrZoervsU+/3lpdQGB4ssU/kTxr8+Pg1GJO3nkzb%20cj4H1FLmMx3Hfky+9pUTu3GEvAHCZ4cAS0dYv3Wt3eHhg5kJJ29vGeN4GetvJ2/btuU4pp/HKueP%20CfTu5K275u0pJNqLpWzZufKYwPM2njkcoy0BdokpU16OijdYzZ5tLOMQNta8fXVDl9eItD8eHChP%20QqmRc95vBnGVsD8SeQN4u3wQG+hIQDfxtqk9LRZCkBd0j0A8BkP3dkCc7EmR83ZNBkQQQseGTO6l%20Mrnca3QFORC8bkv9qs45x7Besgh22U6CyAS5qu+SjzxvPKEghWToG9netdmL1hLfNaA7Poirb/dc%20A9W72oo8t5C6JfplaIEuSIP20cI9vOjsLPKWjCbtj7TbB4OpTE2eu8lb1zCTfqzz8831t6KfThr0%20D3/lH09NuXYptjxvtFfuT4OM7TH6TzXonAlIwKs3lz/ITPF36oK6yuSN+vPfITWCpSlOJ+MlPe7v%20fUig3RJfv6zAFTz7WgN3NmbP2+PDyduzemGhj17fpN8s+pSB5TpcvxU8zw8zWeNrGT4OXNyPQ1ac%20Psxouj0qnyTZW44hecOThlsawsYr+S9+/ckJ3FkvGbTK+BGgAbJPCOYKgWRghETeGOD6hG8JwuNV%20w7Aw5QPByQPmCITTD/a3ZC/Ldg0Wa952Y5k/5USXsxcpwtBpeNuUqeaeh2mMNo/sfcv3RrqI8BBm%20vH3Xwt8STW2F+ofMXUuuIJik27YJ6XPPQ8IlIF/k9/ZYjM+IMGbyNklZjCCf3cif5+CnrPDgX+vt%20JB28bqTFOjlIHwYT+ya0OouzcrXIl49Bn7yVdFI4PEOQAwiFoPQD2o+wdf/xEeTr8vFgH/mby81R%20Jm+c4yl76Z6ySA8dQ+aynvfAfwrS0uJTIZA3lpbQllkDx2dDxtq/rF6exbTpk5O3jbKn/tMDfco/%20eVJN/85p7hkXjwJP7+s37719jfo9fxdLNlbKgqcNO8I+ZuD2yb3heQthnWy8+sunUJfJ7suoxfiJ%209RYqfxwwaEGOtrxbmbwRNga8fcbGvRmfjUDYoMjW87K0YPD0z1MY4fG9xdub3xFc87apo2rgfXIF%20efvw1+8DEtrDuDVBnDKBcjQyCOgLWSBvZxg9r8fUVs7yjJFujwS6t9byy2W6HHUaeAvJU58/UT6j%20hxn6PQ8fPLzlp0z1/Id3DxNZozysMcT+9D2r61CMHDOmJ+JXHtqnXO7RxriKnKyrq+1UHX5sx+aQ%20HsaMPe0GYsGAwwAqcEyYEeocnw8gUW7HyvlRUG7id9EZ7MiH8NId7cE/51EepvzboaZnpj2n64NB%20s5WZdbt43fylLmsbkDdeisovMJwJTZs+BdDb8yBv26jqKdUlbQDir58yo97yB9q5v3f6cS9oW+gN%20Ly9OiuqBctHOvoYtcfvy1Z1etKujDxVr6JO3IgjzujyZQtp4SuXrwGdMGQEUOzR6ds8b9qDjPWcw%20SC7WvTXloPNo2jTCL6cH1+Bk7P2vTsRGP4gPcooytH3sz3sNx9a8beepwT+TYQw006boeB95S+i0%20J/RPHltePO6Tp7/0cco0Sj3FKSK5Jcce9Ejv3M5OQtFlrkVkp12KOLKnTK23j34/Iitcj2+wxUMj%20xA0CdQlxy8CIYld8gDdD6pvZtPYDu7wFyAMrYPEwy0bcCPuVGaQn4sZ9jkdbPFFHePZ4dn7+7Z0P%20BAwCbfjvZWPwx6b07m1t6OSS+ISXzvgpKwZulpBwLj2zxxsHgeMe5zmN3kZaTvisvfJgwQsMvIzB%20iy0M1qq/MzbkkefNl7h0wtxyEwnBVvfuP+Z2afmpj2mq3PoifZb6Y1y9VZ9Cb04UjcxzrH7fPgAG%20TCazW/IK+lpbCPvaOrkh3+nbvk3PG29msaAOEhdzs9kQz4liBFUI9hRu9PkAgMIxnj3QuJka670t%209tyhAWvNs0XZ/QnS9gyoGsD3AtLCwM9A2Xo1asz6Wydv4HpdXz5t2od0CUkVIaBNQN5CZ9fJjKcH%20/Ws6eW1KkfwJw1Q1A8L1Dxb6dElMnaishwlpB6TFIKS2oXJueYSvR+0t5S1odEb+GWvkbQ+m1C6o%20A+wZdQgxw66xKUVsGDZOXj5IJOSNsKOWhq0aPYRCBJmubQGBZG0W5MUHnDc8oc9lcaJpm0Cb7w8Q%20Twt0pGlPytRiS2aPb4Otw8rfhu7Fl90EDKIMpqNcIMkicCD0mtoMeZZzkTfemo2PNwd5o60wnbpe%20kuN4yjVveKjymrdWz+ik0tPJgHi1cBkO5EkKIlJ+bvHhHBA62iTH19voGshNG0Fv5D/q9wBug9Mr%20Pv0Rb5NiS/QzWTWW+tiDVfKGgWWdmxu8NzZ42X6oeAPskvse3oTuvvLqDcM6kRk9uR39vGx+bvf8%20TRw/jw6XwzzHTeWSt4gBdJK7lMGNsJUIHc3kLT446yXlftlksKtjC8MxOiGOpk25E2FbPZU8bZvI%20G2E8/HxvjtfGH21zOBB7PhUS06Z2x68p/Tmf3rbMk7R4QkGPvjHdi04/odNYHA9BaOONt365nLil%20PCAatPmlXoJocZ/Oh6Gf9Xh8k85ECCGNpI8clM81UMJm3Y2OYwt5kMvboJWHjfZFuuTDOXlOffCE%20zRKzfUnPzkQckYG2iY4hpAqD3EvyFjoZY+v+NpQCT/oQNGYQ6BOXfCok0oq/lGNkxBmgeQjtwvQh%20QC4YTJlSxZPAXtOr79/Rn54nsGN5zRp9n4+P423YQ86xf/mBkjbCuXtae+OMbW43yz0GarY1IIv0%20yWCPntEx18lPwFPHb5nyzTrarf+ihJE3vHDEY1oVnFUXn6zdQd7oD48N9Ne+sJDrLrfNQPTtq5HS%20xRZQz9SnE60FlGM/Z8pAvbTrjyHsXBfBPxPy9JI28q+Rt2O4TNZNzxsELNjieF0GJAzPHAYxChVr%20SvjOG+egFY/rIy8NA1gYvfMr4NagmTNgrXk5KBWNFh0wqC6/07YOX2PE+qKyYWy2QGPPhvIWYNr0%20kten16CF/ZpOxNhxfqYXCX1SD2teL/JzsmfGQtNq10JEHw+Z0r8W9B3KgldWpM0JnLUTrXeULm8F%20kWI9XLRYkrcbohmIeLDkgRSPGFPgPc/YERwlbz2LprVa+ZgNr4I/6ZepF7Ac7LdsZP9+OxxvpdID%20NmXyvJlcHCMvRAlCOsm6IAMB2STlTTkZHIlPH8vkChBO5I1j/x3S8rJCoC6F1015KQ758KyiVwgf%20eZCOwDWmSP33QN+/8985hbxBapDJl0qYPP5tuUF5jgCv7O3I23qalFsEFqBn1R37SS9TOc+RcUrF%200hXJIk+Oc12MMYehfRG/fRNYaxf9AfsqLOWhrdHmuOP85eSx7igG5C0Ep6H6j6u+fuMsGbdfveZt%20j8IblAZBZf2I06bohAGLQXP0vKInTIwL4dwbchAYN5GIUT4Z29Om1+PqFxY6oJNAPkTW5Hnz88m4%20XAem9yE7eGXokPmJNDATcnR+vWEIsCia+oe8y0t1BqI98Hf+p3P2t4a8byOS/ZjkrS0tU2K8Pc+U%20Bns+Pn4NjpK3owPiROA66yyjPjk4px8cTQcbPpE320Sm+HA2A2jt/bDjJn3iZ/KmaVC23960Oo3S%20iryRNnq55M1v/ej8PG34r+cJmddvnPoP1dvGgw5Ez8t5lp4NIm+ul7OxISf6y+QNoG908L+/7EGy%20eBmvwZyCHTXyyIPFN0K1d0zhRvnP19VW8ksKAh+Pp86uLYUTftMV+fIXncnTyz3NHD4Vhp43yNoM%20pjv2Gdu9Clv7yJ1PqT6RS/kMMHiteTg0XQBZuJS8MZ3CE8tenEHeqJe3P7/yJ9MebkHegMiwt8Nv%20hbwNfuXgMgQ5Ix902nrWnDCWKcczyRsmgXwhpyKH5+Bovzm3n8n7pw8pt3hUz1sDXoT4+af4bVRm%20FR6dvHWQtd871tuTInDkmfWHt646nwadAPe4Jvh9ezDP9tXjHyQn5CHyxoCPjHqZRy8MiMC1MgPI%20k+ITTgP5RK4awkpK2DDSIQzhP3yu++JcojEIk6dclTdEEMLmvxoh8mYDNCRH09ntFN8RvWXZbvm2%20Kfnk+m4h8qbxV59J+fnNP77P9g1i29YbaffWOLbQwwX5SR7Spm7ZcwWyyC9ZHIXqry5lnNFuclvc%20izmtIqu1B/RE/U5tpOgGGzeaOXwsDMkbxo3pBb7vpm+9cR5vZ9UquwQ0iJHRc/L2nXne1FCBT4fZ%20wMWg3OtEmbxBCtZfOujjKInAyJ1B3jA4a+Rt6bW6HvLkMIUKeeP4EsK7Bi2upwzt0zz1SZ7UEzo/%20ovd1hJeWNkDeQ/J2cFBtQXujr92uNy1TpjxskNJ2OvpxyVstG2+Z/mw2DQKHTePll2uwZsf2krca%20/Vqiv0MeWJrAAwaETg8aOmaPLJm4CQzCPPD52iZLgzbMHmKyPRXYl4l8ZFPIn8GNtiYwKDP4ST7P%20M8k4ik8KDOoiVwLXw27GG7uE73leFmjCYMf+eBFr2Zh+01Qbg35L3nJc8qUO2Bi4XW8XgrbBGDfS%207TXoPajnXNAx9SJbnacg5dFqpYK00nb88z7lmjAsQaN32hu6yw/401RkCVulNcUvo2sKs5wynxH3%20re2ZLb8GE3kziBDqgYJx/ZlOm4Zwx5DpS424bn9TZeJ5Wxq9EtI61/c6berEzQZjrUdjAGsHL3RL%2054KAcH/koVuDG20zYH0s9Xaa5+33/w0/1Hwrz5s8OehL+r2E8K5Ba+t6H+ElL+45cYS8NfevAZ96%208fVo6RMbZyMPko8B9EV9qVwQuGwdVslbY/CvRkkPLxtvlvIQQ19gz+DF8XHMZTmfvBnSoOV/7dzX%20wZGX7en7EDGOqVvO2SBiDI6+GD15HRic/boNRIQnnBM3Kz8EiXutLSHP/hgwX1O74krrCcky82Yt%208iEH+TAIOomze77GyvKBMOTBmLCt9420yc/JB0TABvB9qMvx9dMHrxemCtno0+RPur7W7eH//Pda%20OW7jUmb6v5fhzUw6jsLJW3faNJ+39/YBvVb9vZGRMmTylgmbPKj5AVVkj+u0lekn5VK6k6SddlO1%20P4tLu1AY6RKZRmjvIA9xpunWHKLIpDrVFHCfS4zyjOvucbV8OJvaSJGT/WLZ1962sDfcBvrk7WDi%20VIS+edI77wEiMDJ63Ht8z1udF4Rhj2u4BWVnkNdUHwNZS2t5WqRzwdwhBWufqBhhnbwtcZHnrbQD%20Se/kjWnTRyZvSKBpTRHeS3S2jvCCxVqtuVNiKPCIkSdhuJcN27Vwb155uQBP7Cp29Mtej8HQaJA9%20D01/KXuO6DvkR13R9r0vJdkxekvbMKfAPfQOiIstuaQvZmBrWLNLG/bPQNiebdSOJmk2dH4ueat1%20einQnUiZBs2tckykyggJg3qPlLTS0a5EvurBdB3y9EDWIA7KO6+1In9533K+tCvk8+m2gedlC5A3%20xheIIXKQFhv5QNicuLH9w0/V9etEnphNGQZ675K3jTraC5G3WvL5jHrL5E3EW/C2U4gxdYuOIMuk%20wD3OR2kLahtqUyMPqeqANtGiTdVtioWbpug7cQTyI13a14RKhjn1pfQB0kdP3I+HBdNBSQO7lD1v%20ozS2YTGVpv/dj6HnbQ+UGYZVnwfBmLEHXGsX9UFuMHa8+MDGfcgAitD+I9etYU/XP3ys7muf415z%20/MGMTj5ncOEtNF9UejAtycrCaAZ81mb5/VQGCA4NkdfQFSbHVfh2j5zER38+fWKdgvCT/Bgl9lku%20u6b75OlppGu9MnDMfsqzhKdefNr07VuXIdIPmQhP+qyVnO7l8uR8VKaevE04jskb8oautF/V2Si9%20jXxI2z/Cy9f/rQxco0x8XJEpcOR1vdvmcdBNk04v7cW1dOwfoYUwfoh1fLo31U+Jz3k3vsL18iz1%20wKaPVy7C7jj285JmvtemRxjtMdw8VXNvbishL/3e68+O9QSOAfMj26vfYSBlS9jzJHwUSnML+wzn%20MtQ+8rYv9SznzhgLKB42GX0x2ODtqB+El6lTD4TLnrEMv28Dcjnzv5wzNdp6OWqUa00dyOMi4oQH%20TIRdIF3CyPumh16Rv90PUU3evo7N6oX0yJu0yJ/cl+RtjAcjP8iX12yh96lNJ7RXRmveZh0HSOvo%20g8vC89bAyRt6haTbOeXPjgDpF+KjuhH5IryTOzxwpZykl2VUvdGG/EGsM72sUir//ro3hYojykTZ%201N7a9iK4zmxz+YucyJd163JlXVv5uJZBG3VvocVHD5ngkv6o37foSzm+vhdXkDdTSDnCWGNcebJF%20uRzrdwTbxihgmInXA0/EbvSaTveY+GgEhe1S+BSbDcp8m6wFjYGGyADm6+IuqEYaVvYQbWGrQ+/B%205Hkbrnk78gsLx6CpS/QFeWunos8AbbJdT4c3EUKn9WhH9b4FykF5IG/kfwuovT0m3CMz6PsYvWwo%20cyi8j6y3/eNV/GRctiU9b9B+lFxW0nByaX2SvJERewaJDFmWZeGayJvft7Tpy5JT5E3EiTDDTfdt%20T3i2SCf2cY/jtJVzhZ3jxTmApPDQ5dftn8tYwnAtnzs4tx31x69AQAApX9SlwodcXCOcTz8WD4Wn%20pb3S559fn68ByAODKwMx08AgwszfoCRdBk3GCq5jY/B2EQdSR/gqj7zpmu8jT/as2471ZiEDabn8%20NsC7V1bTppA34pG+p0P8omOPHcRF3k3I75xP5JnlkJzsRd50TlivD4N7l8yOsrneyz2lM9oA+8nz%20pni25+FNfY40kZey68WP0GW0PdJA5xAw6vcfr/u4Bzw9u065IX1a08g26cLCEt7jWHiXscg/Xfe0%20Ii82rni4Se7Y7Kpf8zHzc3hrkTnCR1gPX8KFnoNEIg+ySk6IqV724z57n973Phz1IBlF3uQddM8y%206RvQJbYBhIwZVgf20MoyjXiA+rJqS9rYe3GV5+0a0IBQGIAMYOgEkTdV8FPgWvJGleDJYaNRZWgw%201dTqJTg6bUoDPTyAl4YqOHl7sUbeTp42TfnTAZzkDNYRXoWUD/XF99Agi4CPuL78wC+LBKE7e9rU%20Mvc8fdq0msI7r+3T154zeXsuQCZ+ApD+KeKIofVrg7I4eet9jNxwfNr0fEASRv11C77mxwYvBkB5%20vzLQiQb5vVOmGZAdSAVkY7T4Pw/AAPIGWcQTMpqK24KmTYGPQ2YbkYVjkTcncHa8BdoHJAj53Eto%20xy2cUDSYp02XgGCQlhOaC8pIOdr+zrnaMO2besVTyhgiIpQBWZ50Y+Fb+D3rx7QRNogOe+qRceII%20aDvI0Msng/EF/VL/6GYLyB4ky8YOO5aMkGKX2+rcPYuQzaKbDMK8evPgbRD56ml9K3/rfGrqKmYe%20Qx88gFKXsi8VLmzHT0beMI5MsQCMC0ZGoLBP/amQo+TNJW0qgTcY8eS0RIPKozNBQiBwJfYhrJO3%20ZXpHPG8t2RSol4//e0TyZsiS+Jo0I1YQnbPaRk6FcjuR4oWTslFHThrtOLx/V5K3to0YYVP6bPSL%20syFjfo7GtkE+NXmrc35+5C3LOXsFArXsLZy8lYdQ/wisPXELz4G8+RKHgw+hDEzZO4C9gkA5ibPB%200wfoEkbTjj1ytwafxrL4ImUg55uPCUce5EV4jvcM3iNo2tTTb/oj9ffl4ad443SDvLmM5RjQ3tGR%20kwHThxOfDikAw2nTQigoo+uVwb/oYS/U3wVi98gbaTt5MUKsHLLeBc7ytCjHOQTjQr4PjshMm3Li%20u9GGRN68HeS1bA26ZUDmtgwWJhPHtgx46NCTPH2EEQgr/lIjwuwv/eV4Hp436zC15+0f71yPS97q%20vCBu/LbhNYiPvy4/a0Ej8LVVNmhf+m2vvSRCpTpt2vQxPW8N/M1M0ydb29GuBR2ZuvAXFgpp0xSt%20fvuUc683M8rXoXRweRNLfuwhj5D9M1t+a8wfA3mwEKa2+Ew9bxl79Z/JW2szngN5QwamTc9AeCKK%20h8mOM6ma9HXAi0B80tuja61P++lFeEEu8fQJedq0BdP2nx5+jk+FfDueh3tX7KFaZHfUzuV5q+lf%20eBrRL14eyqvpxCNYkrc4lyzoHVIij9I1ujwD1C1ybI1njC+S+TobPGtUU6K99LiGnqgDrYlUTHSo%20fj8j7ua/W/BQB/pMxhOTt3h66nreHp281ZDn7YgEbaXRaRiUW4JWkbePlw2qPBVA4PpYSn3kbdMp%20dtOotsnbh8HTyDmYPsMCeTvVQzXrC51mvTK4UC4BwzzW+/PEGcT9CNCmyFvuDcJzJm+jtj9CJm/+%20e5Vv5kXuz4G8Ic+ov44x1xVwO5z0wV36BIMeG30kr/faC9oHcVvUuc+gHTOYkifr3i59gJPnLUN5%20MgXOj9PzM1lH32h3b0/SgUiSyIGm8YB+2zSXViRGb7ASByJ39GOzS/LW97xp+tmnAw/WneOSOB0g%20FQRpzZtKGMib1jsynp0B0hVJbsE0K/eog/atYn/Yv+FYtwdXvbAg0CBZkKc1Ijx9aoHeCEHeitFb%20eN6OkLdlmD2xtkAZjkybjjCva5ulqsjb58sGVQiEFvnuwTUDuCR38vZoLyxYrpVxKJ/yYNrUNrxg%20t3hpoU/eZs8F9/Z4PJ8THpu8gTxYtDhE3k4aIFaxyGO/Bcnk7eHdw7Mgb1l6ZMhTuZehrw+8Fr5m%20zUgGtuEoRDLWtJ3vQQ4Jj91D5wuyuLOt9Mhb4Ou3z59eTS8s+M9kHXhIHJUD/aAn3vCU7aCdxAsL%20lCti4gGDKDA+AP7yyY41UtPDgrwVvanPcV+kEnIykvsxEW+2xidFZnnqI8YXdIHM4/WOx0uT885g%20LCMv9NTafJwH6vdPhVM8b07Y3senQmioPL20P0wvcE6hq0+FGEnCyHGdc32Swu+Z4YHhcrxnIzx7%20iFd7b++GHHwqhI1FibHAsR+2t7nMJY4Wo+vTCAoj8obe2vKpDO01xeeYhuyfCtkhG+EhHXTgI2Vp%2085zqhad59FLk9nB2TPrIpU+A6J6OL9mUP/qTvvgq/t/SXVOeS/NTGVyvRtZIl2uUSXrjPO7Pcl2z%20tbL2zi/NJ6fFT0JRBoxRDnP25vKWNkF+tLnePfr9iNh9b8jkDTuWH/ieg+cNGc6aNs3A60UdZs/Z%20UQLXkowW+eGd/Bg7CK+2w/12fNmD/MJCBgOyf+Lp/Rtf3+rfKbyAlAqQpiwffmgWwDOd+scrG19M%20Br2oMXndzLZkXOJ9a/WKBFlv7CFB8vId1+CZiNxVzumlgA45w+7egnAq73bNHUsDyI8tv6wAaBfY%20s6fEReStVRzrBCBuGGXA3oncCjMViQMY9oXn7YoXFojvRnPIzrehadNrgesd0pHXvdFRRd4u+XUF%20wMB45G3TLUO5B95gjbyNFkDfes0bwIhTt5cY7T1Ar2xC63n7HqdNVfe30VgfebBoQb9f87xV/b70%20Yb9yRX++FW5C3k4s563IG6B+e9Oee+W/xCattau9GJE38PDp0p8R3JJpvk8eeL78BRAjCADvDwSi%209f4QC6KlNVeODf22nnateZNHD/2RP/k9l1kEyJGTVCNSNUzmUl6IrQhnYNbpNRBxbsdTkTfIonQn%20oMM1fvMYuNjzdq3aIAKT0Tt5zZvI26XxwVnkDU3hfWMTaCx8ggLypk9SHAXz8UfI2xlTZ3vIG56i%2087CsP9Xt45K3+Zx739u06SWD5LXwwWIwyI7Jm8KHR2VZx+V8Y/B6TGTy1tqMQ+StUyYW1uf4e1t8%20DvcY5G2vXC0Uf4w6Zc5oV9iya7D2wsLl5G0f1KaxoawfFoljQxc+Be0hZsgzhN3x+xu2r+3vmjZV%20fyQN5Yk9u5UtXUVp78pZb9miAzxgnLNHdj82IgWBRQ+QuJFtuRQQZLYpVcsX3UDeuN7q3adN20+F%20PDLOmTad/sLx9wEPSiZvC8/bEfLVGL7nRd54WSDeYpT3LZO3S95oApC3TDK2cM3PYwnotV3zhp4x%20hkDTibfErclb61ljajpPZTwqeSv6J0+Mx6V4yjVvcy3NR2PyZqGsXlkvi/f+NjXcw9JubZ0Lp5G3%20DvQbnNfg1uSNer60nlqSsQXyIfzV5I2p/IFe6WeP0VeoF33nzR/E+Vky3uCdSMmsVQgM0618NLln%20X90WJlu98LzZPc6VNl4k1t+9eMHU8HW6XMcsV+ScylT2AjKiA8gbhBbChHycu+exkFzO0QHhz8Ri%202tbANfJErrleAoxDS/LWlipwtqzCheStL+QmUiGq6YbetKl1rms8b5fFn8NjhI9/KiTll8oKafPf%20r/wQBI7KhLgFebus8xwlb2cM4E7eeNs0DVBO3sq6Dcjb7adNH9fzBnHLnjeI2xG9X4K2ZOSPR+BS%20PCV562FI3qxf0DdYhsHaI0jcIoXUr84GdojlHlqrywc135kNaIlzNsaVHSvkTTI/F/IGWbkFjpKv%20FpfEX2tXe9F63hgnRLqp67xM4lZgpsk/FWL2rEV+i5Z2qPYG6ZLHDB1wLzxCdZ8gHC9ICGjL9WbX%20Ab80AFGRTWnj3wLkMbLZuYwOO67tQ/yaR133Uf6zQLp42fRgjjx4+rimqey2XkaeN9oXvxLjD6CT%20jOfJKpyy5m39vC80jXYyegvP23XfedMA/xw8b0HcXk7kzV9esMp18vb5T5PxMvLWkoytkh7zvBVP%20RO5QBurlacjbXLqJvKWOdCZaz5uTN3vyEm5N3ujs6DAbs2vJG4bw6CB5DagtGdqoubp1DslbE66C%206WN5dyX8AUhKjiCNWde0N37mJofxvxhvKwcGmo1jXuTxl5z0coa1U19mYPc4973VLXvfSjg/toEg%20rn+YjvGY0dY5r+IpbGc/pedbkD9/wcjO/V4Jo/SmdBW3k6bv22PbeBEGj9CiDE252vs6p53rbdUp%20jMX1fXVsOrE9stKueNu0Gz7L17muONh116vuW1iIFHv3gv35bk5/2sLjw7G/gMM1le3onjSoF8tz%20cZ88dG7ysI9853aBjcJzpmlPyacy6wUlxZXekJvyaR2Xxy15qWzK4+K9tnKucpGXTwv7/bksHqbk%20ncvs99Ixe+plLq9tlsYUNue/57g6t7q1dNAJHj7Py3QMwcXrN+kGuW3PuV68Yt8j4GFLYu3/rXAh%20eTMD1gzsGD3eoPHj8qkQBMfITSY2xZHxAzwZ9jxvl+La+EDkbZL9BGjtG942CF2sg7ssh/XvvC1x%20muetM22qxgvJoOHfEpA28ryGmK8BnWLghMcmb/QR6ulM8sYT97V1fxQY6vkpuQb9vn2ybrGnds9u%20AbRj3pRHPrdPOuZeBFmg53kTsGlX2TEbLGjr1wAZcn89E9Qv5O3SeiD+0XZJ+Gun+nqeN9kUed7O%20blst9KmQo/AH5WIbmOKTJ44pV2wGbRFbkfVKWaQ3yIhIil6WeAwgU/uttCPIZbgV9EsK6FVeN2/f%20nbGmt+ZNocRtWo/92ThlzdvbwjAhb7BSXrUGNFCYaQYNTAYPZsqxPwnZEyvHfs8YN08ldDJd29ow%20BNOx5enxv8QgkbfeNW35HvIgv1+3DhPyBstWmHbr5mdxdcxgoOlSkTcPsyJTu5Ee4XkyYFCv7q2k%20w1Mujb93b+/mT0LlUyGcUz/+BGvXOcfoIVeOc/ZG3ZIneVPerN8zNsrw7m20SzZ0lvWGziljt64P%201GNvIz4d3td1UL5SNs6pvzZ83vbUPYavd/8WG/kxOPTu8dmXEbELlHtlkFoLeS3mtPfJ04aiPGvk%207RrydSl5yzIyPUf/vAWCvF3+IHM0PuWiXa23nW20b5tC2jhnzwwFfbzGdfn1oGnTM9JGH1oTpnVz%206CmDcwjJT39ZmM//DMjbeeVEh+ShFMlrqddjOKPu14Be5JVk40HdH0J75O1L5+exKvtwOzmFy6dN%20i2HNwJBpz4+yrjHPXPjeCwt6EtoLH9ALUSS+OuMIGLS1tSDyvAkiDddCvxLANOqlP40FnmzN2+//%20q/TmejeSASA+EIVbQm2D/S2ATrNe6bz5Sdw9c2VdxC3AUxtPe9lgYPSueUqmP1L3+3vT9Vga2vkY%20siNb8b0jkzfZDJX0McjbVp1CEp7zCwtHyR/5Xet96ZE39MwSltZrdStc6nlraxx7oXGOv7+ZrWK6%20T3pFxzhU8LhxHduFLWHalbLeCjzgMiUuacnrDPJ2K88bfAS9QNogcHgJsfVOQDtch/Hn1rNMW7jY%2083ZphxVoVNMTq5G39lMh0Zn25hKdD2+Mn1ERg/i6wlNyXrvVokvekLFTkUfh6+DK72Ve+jNPTJvS%20QfpYlvsYeStT3U1Znbwxbaonebvvev+ByBs6zeStnTa9OXmzzZ/2EvFx8naFob12kD0K8iG/XIaM%20H528CUfJGySLNaVq2yPyJq1i37QJrcZ92jR53ki/elAu+0twbbtS/L0gn7V2tRfY8pa8QaTYn/GQ%20uwfUwVHy1i/18ioPfpAzeeMgbeyxY/+Y7iAjfc/beRDxEc4ib9fWfQ9TiqYX8nDSacdOcp289XXc%20Tps+Nq6fNm0G+BpjRVMJE3kz41IZFDNeW56zFhAreYR65K1N6RLylmW8FNAipkv5iSe9wHD0N/QA%20nWNM3pa46FMhDZy88cJCs+Ytk7dbPs0BOtItyRt6fVLyZv2pddWfRd4eE+Sn1+5f/P67b7//+qsv%20/meAvJO3JZy8/f4/t1+ANu7xBzbW+6OFz+SstXPVtKmlo2UPZ4B2ddRzljG1y9UxZAZlI/y1A3iP%20vDGF6fsTSMYeMPYoz/0Yh9Ud7CMP0LJZnENCWOwvm8KMmJO3G9rqEXm7puao+1t43rC56KT1sDG+%20Bnlbtk/63ndL3rqVsLMTAhrV2rTpYfLGgG5PqmBP/D3kLX8qROu7LsMshy90/Gydy9JnCpXtsPfN%209AyBuJ3nraCpTx8ssufN8kEnM3m7/dum1Cl5HjN6+9GSNwanbMxvTt5sO9vz9ljehIx5kP3qpI32%20zktMIm/XDsDPBbcgb2rbk+dtYFdF3vTQOiGFz+SNdFfJ2wH7DUS+Lq1J4h8lf2cM4L1pU40XTjLS%20w9qtQB0cJ2+BKkanztr+Tvi5P4be+9Oml9bkEgvyZgSSB+FrkMvwGGBpksoAF/jfL7/4McjLvp4K%20ffKmBuH7UFZW2egYpHdLO5jvuduxGBX2Z5C32fN2DnnLhpi0fdpUaDpNzc7DNY0cM+qyu9Gr5LPj%20Js1exxToHEvyFunNqc5HPFnkDp3hddbIn6EzyoPxnzxvFge9q5yPM21625/HaqdNGVyy3tr7Z4N2%204+QtlU/kLZc497M4Wv4VIBje3sr5rUE+2dDy0hIPP7zQhAeAwSV73jzU1P5qKet7t0bOez6uJarP%20W/KWidFR8oY9on+pP42mTQUemuqHqSXczqX+CmHItnYbqaU19UD9XtOuFD9jrPW4ktvVXii09mPP%20m9Xlip08EyJvwrESrWNB3qzeXG/FpqC/nuftTBmwkdgxjYtLUnw8N8pQEffT7EJflkzeeLD6/edf%203JZB4tir32fU/OdMjS4x9LwxOPJdkwmVomqhCAuxefl7GAX/uOXb99UAVBdK6UfhW/KmznQEGDml%20R3zO18gbnWeLvFEG4ajnTWWoSV1Anal3by+e7IWF1U+F3H7aVHV7K/KGTrNe0Vk7bXpE70dBqbLR%20A9d63nqD5K1Bfrn/Z9BPR95mbA5vrvNU6x/pLXq4TW0LSj3l0u2bSykyecOeXON5o1+F5y10Q79a%20i8/96mGqA2RoyVteXwzaUvl5p/ztddqVt9Vy7ujqrQ/axyI+WKQRIfjr7Woib4uYu9Alb8WOdfvK%20gTLtBXUQY9xlZVjDpufNytsjb2eCh9xct+55az4Vsq/kcyjKUJG3kzDnUEvU87zhPGDPlycyeZti%203qCtjHDKtCksFEP7628v/M0WwH2+MpyfsAWuYbxpTOxji099oBw6kc572z9f/1lcIzxxaZg5PucK%20QzzynMNbZy17hZllKvc5Jz3kSmlpU5j2uqfbpKFwkcfXqhyk3z+e4ym8Xyvp5zBt2MhnTifL3+pw%20it+RedKr9GJ7rpOG3ythuUe4nCZ7yaI8qzCD4yxfPo78Iz+lrzA5jwgbe8lX3SN+SSeHUfp+rRxL%20LpU/x5vSKvHzPt+bw4acbVydI6Pyn9Ijv3JNYXrHWX95Uzmqa5au4iKTjpXfFI64SY6t62ykFXlG%20evkem64TvzaXkLf3bqRZBxrfiewP5LcAD5E8eJIv8mOwsWExEKZ8k0yUR0Yc4paXWkCcMknYAvlX%20njfbb5G3Lc+bT5smQtkjbzVq/RKWda71x8QjDHV47XfeuuRtAMJlEnIpeBDvkTe9bdpOm16XWx9P%20Qd5oq4C2LfK2zP0ceSbyVvqK6/XKaVOcA2tfsDgbTt5e8sZsR0umw9G0KfZNS0TEh25Rz13y1s+m%20d/V8ge64444W9372GMAg+y8mGAHzAd4eSoHPIjSEgbDcZ9OX1plaIayTMIsvMqdwa5vPPpS8+Q4e%20Rl/nbTjuTdfevAkvgF3P4abtnV23TfddpveWR0qjjatzl8HC8xNhyJTDaKO87CuZdmzKQ/H3bnxT%20NJ9n2UfHeeM6+vKZlw9Rx36t6Jl71OdaefbkOTrWuZfbZKCd5DDKl/Mjx9qUDukrbZ3rmM1nSdJ5%203pSGjkd5K4y2fJ/Zibau1vJka/Nt77Xp5XutHi65rns6pi3wzdpc5hyP/slepFhAzpi1/BoPoHH5%20dBzzvG26BO+DzOPiMfV9r9unwF3rd9zRw/faM+49+r8A/2kse/C5ZW1fPG16xx133PFU2DaK90Hy%20jjvu+HFxJ2933HFHF7yEpE97ZLBGiM9/PNxkwbNIV0O+Ol5/piz4ftwIrD1huoifDkPef5o0KB/r%20dEmDsnz5J9Jj4xdimA7xc9PBH3/+6VOnpOMLlzdnIe644447boc7ebvjjjscvjC3kBIWb7/49Sf/%20vAcL8jlm/QbEBVLDa/Ms5tebV5Ccn3/i+L2vB+OcRbu6T9iff/rJ18J42oUU6f4qikysOXnz+oUT%20rpDrvaepfJCTcyecdkx4v172LNRuARHlHmtZeFnB0/3y3vMQQWM9FGGIzUsCo7TuuOOOOx4Ld/J2%20xx13dGAEzAib/0bxp/i2EYQF7xPkS4QHUsa329jzszKA+/omEm+yQub8rU0jRrr/wkgWHj08WfnN%20OPKFAJJvEMHZwwXhIx2RKdKHZEEmOYcEer7FIwhp4z7hIJat542F+4QXEYMYivgFeZtJqABhvJO3%20O+6446lxJ2933PFfhZGZNQqCVyrfrz/twadAYotTiFGdmofP9xvydAkB8jwtXaVVyQCqPLinc47b%20zwxEXMif0mCf5VL68xtlTX533HHHHU+AO3m74447EnrE5E5W7rjjjjueE+7k7Y47/sP42hCzOGvJ%202qWEbk+YO+644447juIZkreRwd8eCKYQzfRMIO7mv0fgMZopGcDU0oycer4eqK8s7+9Dm/ql6SR0%20yqVUq/KlcH61nOdjR5Xeuaj1HZivxFH+O6O9mmhLK28qV86vTcFhYbvpNGnWsVbOUry4Xu426S3D%20dTCFGYa444477rjjO8Sjk7fe4DvBBptLh5nWg9CierW/Gggj3iJ2FWYNKWaJc2kZqvIP8y8h0v2c%20XxzPV/K9Wb42jSqUY5CCo++t2UBTnirOJFeBnedj3/nfLZRQOa8q31EqnXgLzHF7R30s709Xhnlt%20pbkXTTpDndxxxx133PG94VHJ27GFvnPYtVh9T8x6PtPdNIjVMfrx/Woz8K2EHNzbB5XhaBpt+Ol8%20Y8Be5jNfWdwraXF94Zk6RAwWKY/TSHkuMUinoL4bZ/63yWeRSr6/Vq6BbIv0HP2rNTbCWH69EPW1%207RCrWCnvgVQKjse444477rhjjCeZNoXE8SkAtjFmg8/v6v31qg1bDwhKk9f6+aCmPG05FG+b8S0n%20fnsM8EkAPj1AnHZ44cOeXCcM4LMFnPPZAYE4kBd+48zTKIMqnyDgm1jtD9ciI9f5rUBAWv6pBbtW%20SxqfOeAeYUmX/DnP+QPPz8Jwj/yQB1lIc35DLqAfzA39fPWyKWz75p/uoVOIJPL4h0qncPOe8hJW%20spE28vTyJy/Ckg5pcuzlSh98VcroNXQT+p/04VcMiWBQr/peGGEI2/sRY2TgkxX+hqH98zbz+q/F%20b1cC2p3nn/Tvn68o9wXyoxx8OoM0Fx+3VVss+lfdsJGm6zjpX+3kzZv4xhqf20BG9N9+MJew5J/T%20JA+126wj7vkPr/OzLX7d8rHz9yZ3C9UNdao00Ru/9ZehdhK6ibCUnXR7ffCOO+64447r8cjkLQ1Q%20Xz77gLNl2BnAGJwYODQYtMhpkOZMBJap84PTQRpj4AYMUHyJvYV+rBgwKDEoj36vzAcr20NkkBU5%20+CHeFuTPPeCkrwz03QH00wfPT/AflDZCMSHpAx2JLCI3AyofRA0YpdBAWogBe9LXt7Na3fItLtf7%20m7/j0wwGvucFkWgB0UWXr9/Fj/eSPrrK+WuPPrmv8ip8C+qd62yEEeH280TKJkJkesr16e1myj/g%20ZIywlgZEy2W2Y+K3+vf8LU0eGkQ62airmugGCUVX8Z2zuEfatBkhrkJ0g5BSHog28cg/k1fC0TYk%20A3VFHZH3h885nJX1TciV65trarczvjr5U1+irYjIvX5Tt1P/pQHaZCrTP/8EScslF0TuuKf2ivx1%20n+rFfL7wvmd6HdkcR7q3LG8f1CX1ir5oIyOtkD/1pAcSPUzmOPJ6cw9Z1d700OFhG/lld2UrvG1b%20uvTzifAXICttYJLB4tCGVMczkCPaMjIjB3GxbSMd+sPBdD9skbdhS6PVCfdo/2rflEH2oX3oUvni%2024Fm9+ycdGtbHHHIV/1PfVr2uZWBOLKrPECpPlzmyc7UsbLuOFa/cxSdKIbrNukOGaQbR9Khy4gt%20tn+0Afo6cmDTBKXLfdLxdIsupJsW0gUyUmfE47z9PiLwscvuYc9Ajtsi5A1dRdqzo6V9GAVyfkR7%20/BrtGRs1akekW8pOGWkrS/tncqgPmcxqJ5wv++1c19g/+gjlpX5Id6m5p8Hjkjc12FR5vcruoTUs%20PdBINLAvFQyBmT0/NBoNOiIGGTImhEfeukFlzBWdPT+KlyFD6elY3hog6jQjjvLT4E2aTkisoTWp%20ToaMjvTP138quTPUeJWnG33OPY+6Y/AxUsLKMNGB/LzN3+LhjWnL8fnz/O0sgQ6DrE4I7R+GpSKj%20HSjNnoGSrgC61eDlerOt9SYGvno7QW5koPzodgTl76TLwrZpTgTMBqIgYOH5pH23BgT5SCMG1Riw%20PH83HnVZkJ90yE/nbCrjDCsDBMzucUzZiOc6bmRV/cvggqy3DBEA9Sc3Wh3jCUhPOWmAyH1qkmIQ%20/ylQawagZ8nHXdoGhnsZMhDXaUPUpw/OPij2sEwD3W7ZPgg0aQO10Y9W1z3dEm6yfVanskG9wTET%20TQY6wjk5mgYxShWAyKMHoH5O2N7DJiDf3O4J3/NqB4JY0MbdFtmxt/lOeO5LF9g4Pu7sD1KLsFEf%20pJXtAQNvD7Rd7tHPsbnoQDK1kA1S+WgbhK3aiLUhZOWDz6TFhi2VHaW/1/0o5FWdqG/Snki7nT1A%20RsKzUXbqAl0QtrVj2BeFpa054TI7RRl6jgXS9rEkkXOXodOG0MFky638GgPrsTT0orqTjIRHbhwH%20bdqkQ72SlsZT0gk9N2OUETfS4B7xkIn01aYzsEuEdTks7XLVw/XHibCB1Ad9QH3Dw39eOjCeAk8y%20bapK3Yc9YY+k91yxVobvsXzHZO6Hfvxyn5/j91h3Z+P70wGDAYPAcjDql0UekBklXIewEi4/6PTA%20QMog5sTCBjhIOfIwiMzUKsAgxj0G0ulhgoHUBqqakM4EnnSdNFm67pEl3WYQ84cGu0fanz5/cpkZ%20sOtyBgjrg6aFh9hJXga7maQqfXvgLL9mwX3S1sMh+q6lmOsiBuT5AYWtHfzzwwu6kNeOrX7wmx+m%20CJ8HcEhDKwO6YTbBly6YvIA6muO1MYjzZcqTuiDuGmH/9OGjy5QfwEfEwomN1S2kRGn3SBYgXeRX%20/c2eQhDpe11bfq5TI4ycO4myMrd6I47amHTlRI62WnQzwWRU3UpGPeCxtfpATk/L7qk9ipDNZC6g%20tq4+InBt2UZjNiO3A84rnaW+Sj/JD7m0QWTqtf2nwjMhb/0Gegw5jda8raGOtwcRahS2Tq8fthd3%20T3o6m6/1jmb0rm3hkjg9WDqdgSvQ5DEIN5Jkv4TjkPvTENZiHM8nrrd38/k4zcDW/XMx5dapq32S%20PK6860iypPL41VGb7V7vlWl5rbrSpjPKbxO9vMHoOli7l7Ge9t5UrsHleeSYvVT2plyHu1yes7BV%20rgOo2vzBtHa2V0/14ra9AktzS+JDJZrS42+JeZHch3I9BY9D3ooylsU7UOBNhR5V/EbeU6USMo74%20C9t/CrSudqF9Wt4q/1pn3VeyZagsQz6K4969QHueMSxv2V+P81K6BdopglWMwh5I45T8ngmWNRtX%20putJ/lErmPrJ1WXt53B40OyhJ9tQ3jq/nh3bI1EVb0M3h0t4ML35vBy18TfSC0Tcnqz1tV6IhF15%20zRimdqVO1/uxxa7ur6W2lZMwDrcnBYXJ7Wqz7x29Dlb1Qp77MAxX0vf7Ka9DdvUgTiRv4ZbFJYnb%20sl0EndG6HvM5UwCCu3rTOS7leV1HuMQFruPqFEhTDQK58rqeI/njxn/5/m9f7/Hw6fOUDpWSpz64%20jste4J5IzVr+7b2cP8hhcRu7S9uOcYXne6RR62aWjetVHsWN7scH8s/H6Da7vMnD75teaAPZ1e6y%20NXmog67pBh37WgPbs75D6w4C9TSV51Fc9m35/V46J95U/kY3OU2Qz6t7JtMi/yYPId8L2dbjqd1y%20L8vm+rZ8haFshvX85/za/Dke6YY6zaQj5+FtqhyDVh7B87f6Z4qG6RvWkzCVQd/J8c/BsRSvNrQp%20/pGcD0m5S8aU4u4yWZw1+a/VzQpuOcDtxoYMh+roSpyVV0W0z0JHT4+pm4xbtZuzy+Pp3UDWUz1v%20kDbmiRlkmIdvwVw+gwFhWNDOMRsGvXfcbsRnEGfOnHPefNQ9iI2uMcgweEzhvkLsUh7luuTRnus5%20fcgAizd/e/fh20vbePPEBzC7z2DFMeEgjR63kX1Kz/LvXi9x2M/35jKxtWlCYP54+fbbHy9s8LNj%20fzHA4lNeZCJMThfS5KSPQbmkzbn038qWN9JUeTmXjtmkM22k7bKZXGwscpZspCHZ2LJOOM5puey5%20Diweb3yqvFVbKWGm8+peI1+6R/o6nnWjMr6fSAtbm2Zb7rhe13Nbp7qWw+Z7OY9KF+m6n3fi5nv5%20PKfjZbQyIR9lzfXINmoDVT1YfNeNHffSadMgrF83nWUQjnLRt1irIrB+qLeI+hJMxrcxmL7ex2yU%20r7WhXdu1XljKiv6EtQca14WFFzL5BTksgyn3BelKaOMiK30IuM6auPlhlXufvrz/9vbhDzueF76D%20XtycLzLmgb4uXx3X69/ahEA+6FJY6CbHteORbiKf+XxLN23c/CDZxkXGrI+18rVx2/ururHjVmYh%20wq7HHclI28xhWxlBDr+Q0Wyo0MZFb4QRjuiGe3vjgnw/15f3iyQjdmfkCAHXyJjbqsdN+YKc9lq+%20LWKNXKy/o3/Qd+FA2TacjUdf80Zh8iJgFJKVjzJbg78XpM0g//aPd5XSqMw9SiSMDCKVBkl69eYh%20yJsNVBA4PAYTObFGJuzN42JYB+ZJg7K5B4oO/TbKy/bwrvYY5kYKGAQIBxHKcnJdA0QXJU9/48yO%20eyA/9Oa6scb7/sNfC9KV41LfuYON4B3H4uHFffPqs8sRn+6AKFn5aSslrODXLf22btbKSHujfNR3%20OxDlzt2mewm8naT2fvN2U0A+qv/KgFnZszxbQFb01PaxrBvqZ83QWYiyvxWW6XOF9olsLD5moORa%20Dsk9ygEpRX7aNIOItx/bU16/Zm3Jy1vuaeOah7Uwq+f0uRTX0+JaSbu6l/LU9SmddM6icIjbuw8v%20fQsSF+QawjWlYZufN2mxJy8/7uTJ3s9TOrrn91dkzPkpjF/TseUHmVc6U9w2Ta416RF2Oi7y63za%20Wzq6rzRzufN+yjPnm+Vr7uW0/Pogfu86xzltD2vHHibJuZBR6dp5Tm86V152XTpZhG104WFL2ro3%20hSlx2Kb4RRb2ysPPU7rspzC2V/66V8nDfR2X9Dxeahc5PPs2jvLz86JHha3yKmEX+1KmfC2Hx2ZI%20nhZ6oMHZk7+F6S+pNJ93Ogv7yVszcE9Gr1xfmktgg2w5yiFQ0uSlKV4kNgYEH7ATUFTt/s1pBsIg%2025O8pYGBRtGQGaW/ePqvUmhTs0Fbcd/87YQN5X/456uRuHiyff8h3r7KZdBghizeUGzbg7YhEH9E%20Xhl0yQ9CobwE7iED96vB2cIoHjrifCqfbcThnIFXA7nc0eRB2SA2IoqkIUh2nrD9MwLWUAkbbzS9%209Ckx6o5XqyWb17HHKrC8ep1BQF4Ih/JVWVpC2NMbcYg7qgsvr3fMIOqEV5mlH22eX0Kv3vCu7YXK%200coWKexPZwvIRXuBUGtQ56lQZfS2UumRN9iW7S/a9D+uI8mtdhQ6bnRvBEjtKHBema6Bt5NyPIKM%20+PcCSvThs7XfUsf0PX+A+lK32Tvu+HFxe/vSeuBrWC9MtsWPD4wHl2A3eTsqxig8BWLwCAMTr75r%20AGMA8EElDaQC8Rhkg8iZYmyAkbJ8wLVBBNKgp0+eRBmUHj58+fbif28rD8pSsXHMNQ1IMGjWuv1h%20g5u7/y3+6/cfv718eO15vDH5PQ+P+K/LQFlE6D4+1J6H2mOTj4MIMIguBtKyB5QX4gNBonyfvxgp%20tX8PH1/bYBNTfT7oWnzChYfK0rKNY5EPykhZMkGDmLncpneFW6TDJdtDzriW9Qm87l795XXw79cH%20J27oCF2hJ5Wf/IjPJtLYg66KWKEb4ko/1CvXkbHVG/pEPtWF2pMQec75ZpLn5SppKU/l1cuHa2w1%20UZnRli7r33Vm8iFn1rHIU18zezDHpI0wkFMXtBv2fmwb1/0zAyYD5UcOyqoytiSGc+qYTybkdKhj%204pMO9UEa64bueeO7Im9qN17Pr769eXgx2Yc77vh+0bN+ya4xJj/yw8n6bMLj48C06cZQUoxIRi8G%20X2p3goXhl6Gxaw5Lg8GSwZUBkQGTjUGecwZZkTqu6ZxBg/lmH4wsbQgNe87JjwGTdBiciFt78mYw%20eJMW3juIG542uWb//sMI28dPfh0Sx5Oul8PkpywacL1BWTlEHJBP5LQHZPMylLISrweuM0BGuYz0%20mu5kqNnahkw5c5oiU204ypYhuYnHQJxBvVAWD2P3VWageOicgWPSjW0cUw+Ck6QiH/Ey8fGaSece%20ztLNeQHOIT/yCDqxSlD78bRtExElvZwf90RcurD7IlnEFUTCSJd7VTly+qA9byB90qYr2a7AKJ2Z%20zP0adWRtAqNEeHTp5TFZ2vJCZnxq2afF+Ujrq4hPG2SjbblumTKNdXaBDbvxDPG9ed4A/Zv6wPbR%2056jj71H3d9zRx9yWsw1jHH4sfL/krQwGocLy1wy1fscR4GHBuPuHGifjXYOpJffE2J5FwRA3PcVj%20gFr4AG2DAoMxg4vv7VzkjWPCoFj3ir2PDxt++Px3RWzkJWFgYrAmDgOW0oMMcJ1F05XXDRmM4Hyw%20cjoJtGuv3pvMX8ILx+bz3GY4KYMMqA/uli4DHgPi2qBMGCcPFoZjNsXHg8eewZSPXzqBtDzfWPn0%20Fqy8gRMJNojcsPFWH/clK2nQAdCTl8/2wj9O0CIeunEi/c9Xj6Nw6HIa3E1mysbLHKxNQ6YHpq0t%20Phtyuk7sWgvKPPrZE0C6yM66Q/J/a/l52p/ihYzwoMU0N3WHzgDXXZ63EY5pbwgFebWElOu/vbSw%20RsgJq3Kyp9yeYqkX8hGQDTm8fimnhScdrpEfpH8E9Ec49ONlsr0IPOWda+McOOm2MikvdKj2i/Hj%20noezvUgy9S9SCtAT8vnb1xaPNLScwNuh1XG1yD8tzv7e8H2Qt7qVYOOog0/vzZaYHfqb+kj24I47%20vh/0LKCuxWyTO38Y320/OyTOtpw1vmPPW6AMZxPwYuGpAkyHYtBZc9Z72xSDiGFkAPApSBuo2DtZ%20KgTEiZAREjbICgrjzRTi4emAMPjxtMULDywmZBDh5QI8ZhznNBlcScsHXF48sIGcgZdB/tWbeJOU%20NW7IE/E/xEBuefOTNJBU8gm5/3YC5y8x2NbmpzwlI/loIOTc95SFexbXiYbtKQNlFsnwwfJXy8vu%20c07Z0R35Uc5fHySDiFz8DAvlZB+6sv3nyEe6+fkD4UN2ykM5CY+eOXcZ7Zzr6ERv2xKX+56+lUGe%20LB3P+ogt5AvZJJ/r39IgfTbK6N5J1XHakEf5k5b07PJYXAiSwhIOGZAZ/f32Z5QxZAm9kK/r2u6r%20HVE3OWyUQXlYe7A98dRekF95cj30MpebPdcVprdRrsinxEmbE7jSTs7cKH+02Vl/7KVT7lM26gj5%20VD/oFJnYU37FIy2lQ3zXlbV5yk580hmaUiO+0z0/vq3RPQr09azJm+msBZ4IX0Lx8PDtw1+/u1ei%209bLfccf3ClkIHtB5SOTBRN7msZf5XLvyXZO3bGT9yIwIRk5P9n7pS3zOIGM6K0bHBwp7svfBz4w+%203qwYCGIQ1UA9eb5K+u4ZKPmkVP06cUlD3hL2eYAhvdjywFUIRjnmuoijysOen9Fg2pS8W3nce1iu%20QxxEWCgfMigsngsRB7wang7eDRsYRVAmGew6aTGY+pRr0RtpUgbuVTqxexCZ0EEQT8/b7kGmQw8W%2073Os0cNr4ro2skkdoOeZHEk3kY/LSR628QPFU13ZRnkgXh7PZY9BXDpBJsXPpLPeghAiJyAsG+A6%20YdBPkPmYFlc+6MNDmlwfTK7pzWDbiOty+z+rm4fP0z3IGnJLny5/It7yoPrUuIVRO4Lko1fKJT0g%20G/n4Q0uS3ctejjOoN65LNvbUB14x0gz9h064RrpZj0dJhfIC7JWGH5MvZba6Wda/lc3kQUfUs9d3%20aUfIS3zaA/v4983rhPu0GwjQCKxXybrhWB6/pcaOI6TpIa5v5bFG3s6Q73rUUpgVNpv60trK39++%202sPa29//5+cxqD0eFropdquqj3JtDAubwtAH5cWlnLTXipRW6WUJynrgbtiFpCvpCL1rI5Swa/mB%20Ks8WdRrLNr08D11Feelj1L/icT3WaPdk2bi2KufTgtmmrvfNZO6VKl+fl0+12u3GPEjeLI0b6+2w%20520pUL+gNeYwqIknc/b8Y2BiY5BiYMzeMo5jQIiBZJr2aTYGDDYRAMgDx9xjcHGPAoOUbRAYH1xK%20nlM6DEhlCpfjDKYi8LzNaKs68uCqD8RGNIJgzOSQYwY/HwSNBEDiXr79PJXPy/05fjBYxIDyKif2%20cd3IXxr4gPJ34lnKKOIj3dGRvXNbIxc58bB2jD5EEjhGf9KdiANQHWnwFqlhIzzp05EykI14rnfy%20NaLAlJ3Kxl5pkJ6uoy/XmREH/y4XRKrIzIYeKGPkEWRd+nGCbCTJ75mc5M8ZOiLcLHeQFX872Qy9%20ryUsU+1srhuTm/ZKehA1xZVseMkuRUVgyh694u2TTqa8LF/Vu6bgOctptBjfCVA3rk9rN+iI9Kl/%209t6erC68HkwG8qetEv7fb3X/QB68u2p/vrd6LneLHPNfBhG89R9ol75W1R4S7KFPHvzzIA1saaLG%20bs/bjY1zi6zHnLc8EOw/2wADefPpU2vDeSkFUG3cBBv6WOS8Gv7/b+9c+Sy3la/9FUIDz0c4NPDA%20wIGhAwMDQwMHBoa+MHDgwNCBAw8MDTwwbz1VWnZZlmz5snf35N+rf27fdCmVpNJSyfYOMoI9ib74%203XTMPl7YWmIuW3kmqjwT3PRATnk39HFrvab0h9NtyLSJ0JXrSHarPNO60JttQeD+CZh1RJm8TfQe%20E6j07qtcZnNqeIqLsMt6GCdvR+vvHA4981aLFOcbgnYaK0ZbA9AWIDMMBAwoDPgQBAZoBhT2MVgH%208WHwbctiA5HdU0dmz3nLiIkg1OlgEP8wAjEKXxaDjNkA5mSnkAbKoTJ4OUx2Bkr+oqMFqeKc8Bq4%20kSZIzu+eJjPQJZbGir1IKun7MlYx7hmkQ56UexyhG38ezYgLBAaPF95U8oh6yJj1/+FLGJAcBlJE%20Gno+DZlVx5z78rHpfvE8n/2JHBMGQD7QD3pjSVTkrQZX3QtqBBoPHPlK/1kPzFwxCDJ2lBfyBrFy%20Ylvk5jnMCVWbbkvQh9eVlR0vFASUpUqRKMpFedUmRHLBtC+6WGGjr33+HIRr3aYiXfKRF9NJmfXJ%20CVO6c/vTFnWc5ClhIWn+eAAk/kP8yDmkLR6XOE+Ea7Q0wWMd+cewO9oaJ2+vBNQhbZXy+LLpu3du%20s5iMcO9lEW2Dra/xNTJxo31mAuLHtjVJmSHH1baX/xkZRyA70pN1C9hr4jK57IE+L/uayzttRVeu%20Q8LYdkaW1wzst16gGqm/TN6Wtn877pK8LcNSR/4Jpvc/u+3gGLvmvx7TGYuu4rjnzTAqSi8cBmZx%20T4bd/y+hholyGUB8gLOBTF4gDLE8JBrIt6COvZqRWiejElvGDkO49LwFWmUAcu9nkiLI00ijYWCm%20YhnICE9npREqXpCUecCGELY73iwJ5SMtOrWuambempnQ6NBfTndKLQ3ONUgfkgTZ0PNjGL9WmWfI%20kL+3ozlNvXDg+ihyuyfIdMOyMvLpI4gCYSFrECnpCeI3Ar3tiuwcT3Vf6RZ9ZcOrZ/uAHuiHgHQ7%20/ka7Bovrqf0I5Ef5dQ/dUF4RXHkOIViLtt9Ia7pb3cPLWtd/BvWAsUPHrouyLAPmHHWkWjU5k6HT%20tdcC/3BmMd4ZtGnsCf0R+eN5Wrb52cG8EbZ1/blbDPD0Kz+HBH//L7dZ9EXuPULOSLOvm9jC7iCD%20iETE23+mU94U+pZf+xIb9ko2fLpXbcv7YVM5x8vbkhndZbJD3qvy2Zi1X97lpjIs0iZdT6sOv0y7%20juv2iaXPpt5Dz94G0BP2mHHGjiESCjeFaZaDa+t0l+evcYv27+1s0lNfbvTHJBxnQysuem/FY2Ny%20qeMa2A5//t/6Hx8Bh7wB9i0v3x0YJm8t08ugp7dNUQoDITNb2CaD64RqwEBpXc9buo5CpFg2OiHu%20chqgJJKBankOeiAO7mQqCjDkkDaDWOsNLTpbi7xtgcEQuRgc94YtyJXyZkmK4yhjlDI8UbFk1XUN%20F5AGZDcPxhgx4vZ0RFjyrD1zW6jrDx2q8W8BGdALMgE3NLZBUvztYf8GWmiM9iSCVMsehC2el4S8%20QGJq8k4eymdqV412BzHslZ/niHRPclJ2Bn9mWchG29wmrT1stwzIK55HNo4xGtINoLyUX8vH5yBC%203W7fQd5Mt6VdLXXUlh8ZqcfXBgYyBv+swwmpXYSBngfEuZxzPPWZqX0No62zcSzj09/pT+rvkDY8%20bzz7Fnal/pzC1fxnj1CvzQiEc+JU+ofbamx5ibtlywiL/nvyUibut+qStJdxeb4zJoEeJ6WJDITv%20ymjxyItz7uW4WyAc8dC/0lE+9KOtsituyGBjqx1nuRhTZiifjWXDgmgP64mae41K+WadHcGZOPeA%20MlF+bdLZli6wZxAqwkivWl6mjubSLMu1t2wa9nkep9xJ07I1N+HQsmk5KPsAwsEutadhYSR5M21G%20xKFwKABmyl4b5CgfQwQ5hgigXK8YO5YhUCPOrmJmVYqn9PJe99jUiZSOb3YsY61wivvxwwd/YcHT%20sUrP9/OW80Fe0iVNrtVxPd1y7PJY2ByPsoU8EUfPEykOW85P6RG/LgfHipvjKHwuv+u65Jll9Hgd%20+dmUTs63Fz6H9TZRPG9sECSFc8+TkTevW4uj62x4RyAt8aB9vKCwuF906m3Djltl0iZ5ch4KR1y1%20M+SAvCEXhAq3uNokumNmnONnPed88z0/TrLV1/nkDnohP85zOvVWlzGnXW85L+mqvs+eGSozVcpe%20tw+F65Xza4XISW4/edAO4jY/X4SNYtKFp2MEpEUe+4Z93/C7rCYHe+D1YeSNZ94m+0jbtnq7A5Nu%20SrroRnmvERODIAWFPCSbzTG6ZMuTMw9naffTBTFZrOtG8uXBm7KTnvIkzpxfTNy5BohPupIxb6QR%204Up+nTExEMuZpKX7nOc64Zz8gowt05jjcif0qGVPrqt82Cy1wT7mtEmH8uoa6czl+24nnTvR0tkJ%20VJNxraKg3177ycum0ZcjrOvY9NCL99ps2uFl06xy3IQYdQZSBmHAMZvQqqLwvB2rPBo4lULD88ox%20JWvv20ZlZVBZhCVujq9z0l/ObGI2e9TzhizeUS0v8twCHUYdWTIgE/ExPHRero8aYJWRePJ0tWWI%20+pv0UAxDnj2Mgjh0gr2yAhkMN4aWP4AQQIz4rp3ePPRvixXyVnveAC9OxNKhlsyjTan80uNeHXh4%20C1eXG31PurGNYxEpNkicjCz3R9rfEUBkqUN/3s50Q55dj/UFuLe2oyNfujbyxrNuqqsRfM3kDTIK%20EUcv1C/tR3Xr/drOaRvcn8JY/TP47bV/2hiDhDwya7TsYt9Wqv3RToDIGzYL2ehrGpTqF02E/NZd%207PptTH3Ft9JmMlHKskpX0h3h2CTXpAuzO/TVKEMQFcq0VW5AHUQ/nwkVx/mcNMmPvJADubkve4Ic%202T6488HCZTklq7x3vTrOenQ9WVi8Wn7F7nmalr7Spu4oO2XlXJjilmtTXNuQDV2pDMRl69VtDdJR%20edGN2jdlIx3Ol7a2VwfbdbO8vxW2dW8v7QyFneNMdtt026qrTN7QI2UmPuWe288ajFFtHJH3Phxb%20Nj04cPSKhIEZx8sohu+OqTNiCI+8sECDoZP7TMmNer/DUz51mhpqhHSs3Jn3gKFRB6XDZwPaAx15%20q+HuAdlG8nHjgeE33WRyC2GDqEFYBHnemF3W7QByQH7oB/IWOl6SL4wcebR0myE999oa8iGnd24+%20pmsyyROm+iGP0N1j2qvIrYjtnaC99NogOv3+FzOEpZ5GQL/5ashbw6YxEc0vLIgkoKNaD9Kd9/XS%20ntEjm/oCfWsaUOy+t3u3C0HguKdnCdUP23192baWg81sq3zZdPGMaKRJvtGXAp5vKYtklBw9UC7K%20AVkgTY57dkllXpIBYV5WdJ2UPemz37MjhFMctyeFlLHfspPkSRzJVJ/vAbmwNVnnWW/oUfXMIxc9%20oHeXP9lC7JWX365t9TVk9TxKPPJfo2+HlIfsJ20YkM5Wfbag9iqHB2SV9AXSFIEFWVdX4SWs+u/U%20Lkwvrh87FtlVuSBvHz9/cT3GuDHLQxjqDpsOcvmWNs1yf8BE+ghW5C1XuX/HyWbebByvmkMlfLu5%20rK+6El644Hvg227yDkI2j3reBBpT7ug1ZPw/d94Ko7GrAdKQlminyXXyJG8aJh114U3s6N7D0nCn%20zttLfw2MGnH3jG6GdxSTzeOYTJATyJEAQeIZSjy1PVlIgw5Y58t1dEYHRr994xy6ijpqAwIsvfhz%20b4W86VkRrutZxS2jewmmHx5FgNBew7oNUXY3dlYXaq+hs/AUUC5vQ1bOJdp14kSgO0u9C+u8Z89H%20RtVrBuxOTd7qwVKGfcacg4f98pO3ixggv5vIGtsybvF8cI+0NZjbRn7Rpts6Jh+vN8KndqfvvNUv%20+KivsblMyIdcylfndr/Xhj2NlJf6PHLUtgnbSf9rE4uMOabbH+QzOaI/tsse4J7uh6eLeGzoVNdr%20qC5DrtlOjmIi61mPSa+qd/bbZQ/ZJCF9TW2BMvTqQCCs2lXoqoW5/FM+Jr/aDbJnGaWbTX1Y/5ll%20XrbBqU152nNb1vmkK9v3yjdLfAU5laV9Q2b/YoCRN8pOeecWGBMK1WFdn0dWHgJLOe5G0/P24/uf%20/373/fc+i8MYsMGWeRFBP4W1xrhwXyN54+exzgADR6PF8LXgxMAaRyYfU1PKs3oLE51qQ89Jp24I%20aXBl1kGj3cN+5+3nLcPbK2cbMXiJmOpZsrhVfgTfyFtNzDLCgMxv6AqTPDZYbumffNHPlsGiHqLz%20/u4/H4aMfMqDzsz1PHPdyusq9ALHfcSoGDaTmU2Dgdqb79PxbvsroN9sede5x5tbhINwoVfqvn7h%20pAXiMHP+7j/v/v7Xv/+92POrLkwyS8iyz6iudWxQJm9TH8w6sn32YM0w42/Xp7Ds0Z2Oy6aBS310%20kX7Z18e0LSYL2GGuT3WVwvDMnZO3b60/+YQnoEmGtlYe7CdbY5tkzBqjrRBmtiVz+6n7qMrW7gvr%20uiGcy5HKRdojmMqX9NHy1gvZNlAelbWL0k7qttDcJEPZz+SolmU+X6Vb4rY9VKHzug67ukptXLYu%20x4OgZMcBuuD6ng1rpYXctVyTPtKx6nit96KTql8mTZX9OLBZWTb0/OMvPzl5y3WPXeEn5SZZy6b+%20TlzKK1u/wp7d6diaK9hcNtWHNFeYGnO8pMCr93qzgsH2RyN/zNinYlSCQ97as+TXgyZ5y+XYqozF%20ve3n1dyQWMNYd5Z4qJn7eZNM3F9ieS5SSOfs5T3POGZg0JCn20gXmONjaMivHy/nNR8zEJAfZdOL%20C+iPZ7s4/vDLu6XXcMKcBuVDx/O1MCxsIqQ9z6but3UU6YWhim9m4XnzFyt+nZ+hIQ3qj3QY+JyM%20DulvHP6mpJE3PJPkz/KpnonbRx2mHYdy1O2NQZDX39UW942XHVobpY8j89xel+C+k2GrW+wHb+0O%20kTf3KAXpW5fDtFF5nLawjD2f1Z63lwI6pw1PhEZbaWPUF+XlZSrBbdW7d3//94vpYctGbYA8actR%2016EXESTaQAbtPk/ABPW/WsszetfHcSiF3D7tz/VqtpE9elzjunz34LlyyNZF3T0O2Fsf96xdCe0+%20XeOaPpzMWf+hfbO1676NWAHKeNk20iFvIRTCslyIYfU36xpuQ4wwhM2NsRE5DDAVsnzbNMDgQzh/%200Nv2pA85XLxh1zhunlvcM8etPFb7T3b/w4cpzPS2qV3X/a7cCpPSopHQIfy+5LABgj2NiUZcp0X6%20yoewsS9xy/U6fKQbOmXvZMKMPR1xEV7Hlk5Og2N5DjxOJVM+nvOLPeFb5fDjSieSz/d2jXblOrL2%20AzHxtAuR8zRNpjm/tQ4UH4OgPKZy23HoP44XcnG8UV7JxzGTFPoB+avMnJM2xJX4kQ+GL4xfnZ4f%20l7grOfaOLR6bPwdY3nid0ir6reMoHvtJf+V+1qeXU3VU9n6N/Mrbpss4y7T8OMXnnK0Flm2+/+67%20yWa4rTDb4svjg29rAojft9988/cP3//kqwFsvJmbAQFz21VskedhsuOhI37P9EKK2xOG5wHiRHtm%20MsWezdtUOWZzMi3yVshJ+5m34wiPRbx9KA8VfaqlF0hmeCaY4ERf4BwZXyvc7togzv4NS1Bv1D31%20+kioDmgvtGVvY9Zu7p74LhHE/UzdY+968Mm12TK3MXbMeIGdudoPt7DreWNJ4t1338SS6ffflzsB%20ZtUIiMB62484bFuclAHjZTnrPrLnDYOYZ7dHwewUY7buDLOH6G6Qp2bqRzqhZl7IW8+yt0BHiHIc%20r1nycVktT720oCVCPpGyNzvifpCo8K6p7Cq3DEMrHdUN+y1E+eZX7B9Zdy3QFiFGeCTlfeNDwY+G%203jY9AmbQPfJ2HXP7ciJrsrGEjc2BXAbmMBB7kTe8uLQtbBby1S0VHbNxD5Ln5//90/e+kmDH2DkG%20F11HP36ewrK5MS/HCuPnZsx13a/5vQi/iGfhPIzSTGlPcrA3woxtUnzsln+k165zrvSXMih+kYVz%203bd9DN6zl8+3cozXIkjjn64T2v8UtgrPddIibJZF+prP7bjss36mazou6Uyb0k3XIlzWcZzncE4a%20krzIqHg5vOvF45T6tU1pZH2t9in/qJeid7Ypzdjy8eJ+FW5RhnKM/hVm0mXKe3FdZVDZuFf2OW3X%20DfVJXdseMr5o+7ZfxZ/KP+cX+/l6bt/kx6SZtlR7lSGN2Gpst9KIPCO+0vPjsp+Ok2zKT9djH0ul%20qnf2lG/KR+FLWMV1PVsYZFb+NUTcst3DDsKb+FbmI9AkbxINBcI28YgwW2553s4gCrhWwGtCTd6O%20vG26Rm+g315SPQvqzRspDZTNOuGSnLR1T3lF3NS4mXWP4CyRgXC5sbC8kBlSgtfN3+p8b2lamxtx%20bWN0iA+QmTIonghai8RyjXt75I03x0ifTg6sC/s5+Z6B960D5DiDz6lAbDEsjwazyKPkDd3MROox%20YGbLqgB2Ca8bz9BB4O4ABA/j/zWAQQbypsdQsFXxwsLZtsHgFJ5HHr3gmL4xXWMgVx+wPDlehLE9%20/Y5zxac9LPFyth+ZVQ7JHNvLyfRaQD15HVa62cSppflSB6WN0F50rjw5byPV0+G8o3w4BOAg5BHl%20K2nupPdom3YUFXlbNmB53n746T9uJGGR5zGnndnpa8XK83byhQUBggZJyQSCxsO1s4P4ErnuOPau%20uNhvI4ezmUshNWOy7XmhennPeZIfuvjFSDIeFfeq8HC+E9s92WfvGukgRyZV1CP3WiSZmRf39ggi%206WcSTHjO28R7W15kJM913e+XEzAwa3n5nPHsYZ3/KfJm+t5aYriEVF7Kz8sLtBWWQRewcGPaXAOv%2029dP3g7M9m9tQy2oJlo1craW3nA3vN/i3de52Rn6wrJ9xF3+x0pAOVfcobbUqvP+tRgj1qDNIx/e%20MIEVG+yC5Gqlq19YmDDY/vd5S0vOcu0BfazpecNw8TwJG+SNjeM+eWsJ3QfPxjziY6N3AvImg+jP%209mTydlB2BnwfrD/Gg5IiAE5YPh1b1hzHsTppAWIx4pWCyFCuU16ooks6G6SLZ5T0QVonKH/0iUMu%20oc+oigzsa9I5e+aWeuldr1F/CoRZYiufBRrtRCSV5QF330MAm2Wc5WlJNn025EH9SHmeJW+PmqAh%20F8sZehOZvNj8cY1d7/h2HQtfM3nDVo2Tt1ofe/oZ09/XgX9SWe6FfrcZD7QgbamdCZpIslpyBHMq%2099SDnpEe8TivyNsmZvmGJqQaz/y/4UH2GWw+88bgoKUIjDHLWGvYoGtER+yXJVZ/UM/PCqoChGG/%20p9Iehbs8bz6QGUGQZwoCxzmzCQZyCAFE4LUCmSEp4V5uQ8RJz5wdg9pB6MlfAjDiBoGj7fXI0br1%20lPiFFNVudxHRZTn2PIYz5jKGPBBaX1Zu1t1I2x7Pe0LqR8wuH/XR3ozHed6yjuw424iFvWjUtBET%20X2KxvT5lxHE9sEwo6Y3UCviayBuehu6yaWV3A6Na2EGV9k2pvgC+XsnvBv3WH1cxuwIZYkzPBC7D%20+3jxtHEM2csvKR7S6k5/74G89QY+MrPBWZAZmaa0qraaf2GhjbYM5yakhzRxCJvkDSL27Tfzt5Tq%20mS0P6TGgucKsInkOJR7y+7KoSAGDiGGE7LH3zRRNOhxTEbrePFZY2/Nm2l3XJVfe//FrvLnoxyYv%20BpL4PAisdKb0eltJmzjs9WYjS23kLa+Pv8EoGS2sjptpbm1n42lTfOQw/bjMJiuECJIBAVrkMR3H%20MiDlad+vtnJ9UVbbiI9+mEGxQeTQGXLkuMimuKpH9tKvdKr6Ib6IHeVQHC1fRtlSHikvycamsNKL%20vGaTDLk82lfpteRd6LWOZ3k1ywp5Y1nZ9qt2XeKOtKUcZnVseWPk3v/821wHdXrpPPeHtqEzQ1YZ%20UrBcFpmPl2ZvecYEMdsjnnnDE3cHkJ/yfg3A1v767v3sefv9t3jb1No/mLRWBtk+tu7dgEa9z7gj%207400VnnPYdFJvQrkevJrKc1N+V8OkHTVq9qACFWcrB8fUH+Lss936b/YFMjQUUD0iJtXA+a0+7KM%20QzIv2zH2h3z5KUXy9u+Elvx7EHnL6ehooZMqnWPkbU47UJ9fR5O86Vk33uLy1/9NQRhHSNx66bR4%203qziMSTc//F9DIY9kOZrB8RNlchs9toLCzMY9PkYIEuNEIpDnpcnA1IBufDlPdsgL61GiBeE+z0v%202ShEpiD+zKIgb1sevxoimuwzgriVlzCK5xNQB/55g0G5c31JN0vicQxaej27bI6hcmP5QLhRPuh5%20Az1DR59ikoedwK5wDglr24y1bpFHgy19FI84k0xIC3WhFYAFSvjRmnr95G0uCTa35XmDfIdNju8B%20cvxSqPU+Wg+Pw1ICn3SYjnyC8ml7bHp52Ruw9u2Tp+Ipa/aBDuhLxMmTwVFELnNetDXSwH6rb9+F%20nBLpUl7JTF6APeNG/RZ+LUX2vLn30ORW3ddEPmNo2ZTcDtqbs9j0vIF4kPteMVD6lUHvGbj7hQUB%20MgKRgGAwcItIvGb48q6RniXJmOsPEkKZjpGQdf3TJiBseFAYzJlEbLcT3dPnDebnyFqETIQr2rTV%2060HypDpTfhC5K+340rOCBpY2IHBLg3NenhZOkTeThwkdBK5HgiBwGGDeJoa00S9W3vrKkEbJ/vK+%20yGeLvv/2374x0eSFquijy/LTh9WP2eOZ3CNmr5m8eUmSXnrkzUnbr+GVYEDTACfk8uX2szV4HQV5%20TOnZ3om3yZuxCGOY+pNdyzU5h2n3OL9awnjZcpqmm8inFdPum67k7b/j8zuqC5DzzNd76IXfqxcI%20KPIHecl1vZ+nSE97IljHb6RXZENG0tLzynWbQ8+rOtgpVw+kzXcdcx5OHq0c7jlspVuu5WfeaJOU%20m3jI3a1/i9uckE75mG0xvWfizASq1+buwC5566PdiWb077pXqxy/VmTyhrznXliw+I2wDPyQCMjG%20imQMp/0orGtGJKP32RDID+XZe7FhhVVZ/3JCxJIYGx7KJdqtBiPH4E/+7P21c3/mbRnen1NLxE7n%20u3IXOYmHHiCr2QsXaNf1HiKd1u/W7sONrg3OPa/KkRR7YSFWd76wwD3IOcTc3xA1nUHYOc+Gj5+5%20YoYMiT/u+Yt0yIs8WEEAfGz7Z+vH8vzXZfZ2ZHv3YrjhjSWa17XRxmLvW2PZ9OMP7ydiz0CWyQnL%20Sz6IkorFUZmjD921zcQL0sRkHXmQRXu8HDHwlvAWL2T430qm5nm1RRgLZfEBaZOvOwoKYZzC81fi%20IB8kl4kD+poG/0b44c3i1jLr+iJcYwN+vAgbZZrP50365Wf7chkof+h1jmv/S7zQNxvhqBPioDts%20Cfqq85+P8xbXAXKwCfRl2hvyIJ97NAlv9yadTPIMbMREPjt2e2fH2qKscZ++rvJHPrPsgL2/oW7E%20z+UlTtIbm9KPeHN7xKZx7PlWUPr8Gg18AXsGmKSqPd2NTfKGkeUDvRhXPnCJIBleEEP8D+TjHtyw%20NxTwmpDfNr3T8wZ4cxESAHHoebPAiC6fBYhKz9MEqVm/DHAcdCYnb6YbCA3f48FTIlzXR5BDkS6R%20TsjYCBSePWnc4TWV7g4RX+s7YWTLm142IKM7zu+CdH2WvF19NALSpe+3QeSxReqPgHaIEeZ5PAwl%20+5owuqHGhlk6DEg8m0e6/BxXHmhq+JJjIpKvEcivOsfzpiUfZIfMsU2eFLvOYMbGQFUT/hj8rvXd%20Hhi4yY8BDE8J5xoog1i12yz6X8s4WCdW3uxN2YsrGZFFRIY4gGs6PoSi8ylfzm1SwH4ErpsSl3bv%20cTeAnO7tMiKKrimP52/XM3mo9cp91cWdkN7Iizrgl1C8PZbyL3RzI1SX1GMPeN5UXpFMbCgyISvn%203pdM9mwntuoAwob3nzGLcmlCit2qbQkElMkpG3d8TB1sFxmb5A2j6UsSZWlift5tFgZjgdFURfjD%2097DsDfRm5a8JtyybdirEPT6fGp63ExV4D+b6FPJACXiTFFKlJccMLSe27h2FCFLr2TXHUR1V4dE3%206SOrPrxbl3XG8jpxiKsl01q+XipbYNCkLSDLNtapY2AwNKvlxtNY58HXwe/0vI2CiSKkC+MJ4cIw%205onD9Nyc3Z9emFgYyTO1ESCtLXL3WqABmwFH8AHoWyNvdg1vTBPWbhhI3/3LBvsdW30V2asj6FMU%20yEgbXiPkVvnyoD8CBl3yhLSQBzK08wlwv9bhRAAW8Y63KfrCVIaDWJR/Byozsk/nVgbf7Dr7lp0g%207X493AvpNev6bjgZVVk7ZWLS9/FzeGOd6Kp9lvDIh97r+FdtGpMXbBp9DvJIetk5cRRN8gZbxCiS%20OG+b6ntvtRFn4NESCI3Un2OxeMxy1w3FTK+FYcMYY2h17psp/UWOOxvkDcX6rOf33/7+wypzul+l%20BZPO13xGXI79HvtSXnla9HyWE7jPQRQVdkrT9Kt0c5rTsel5jjP/nAfn/vXoSbb550+mY5cn0pnq%20IqdXbSI97P1aKi8eKEiQ0qvznc7TtV4+IrZBaJY6X8RJ+S+Oi87q9F0ftlc59JuRC7lty3rxLaXt%20ROJT/HYp8UhD97IOYy8ZQp4IZzNR32sjn1iShgzm61N62koaig/BwAB4PjYYYhimvAmnckiOEr/f%20Lkr6VfnxoNHvdZ7D+vkkZ87ryy0zefRNOSlbkLclyBNDeIxs7Q/AjyJv6Mk9ZKYnQB5eh3Z9DHM4%200vCB97v/5wMNAxYDEdc4Zq98apAvg7uHLQN+L+wYVjUT/23wQ7bs+RGcZNogmQfyEiv+mzyMIdz/%205VebQFiZ5E0hXfRI2/Nz/x9Al5RJYUUYuoO5XSMPyaj6EMFEfnR1BuQtYqg6acrQAHFVP04wUnzu%201e1T5URv+T46QgaIPHJ4eYreRPAIv0TW6FGs43p9WR7Kh7qgXA8hjJam0u89v5bJGzpxvRqoe/o+%20abjuiz6FNnnb1lW+S3zsGDzJ35Y33oSzSziq9RV5mxOAZBXPm2XIvvY+0cgRBCEgZAjCMyoQuq1l%20k7G3Nl4WyCiPzN3LpsLRynpZxK8UQH5qrJ//ugKWNuMnupZLyvdBS55nlj4JP/102JGlzg2IUL7G%20FoGhP/7M2ZVZaugAu4IdgQiKvAFsEh433eeH7tl0fgfuJm91rWow7z4cvYU04DHAQN5YNtWAw3Jp%20PegE1m2LMvrg/SDvmwhFj/x427L7LFnVQH4nYeke5cNb2B2Yy8DtRC1B5EeELqOVjwC58EEcorHS%205xiID2ESefLnL1Md2knZL0F48s3E12Vxfa5lIRz5bE4Ekn4meSpdPQubel3oZwTLMkPC0FPWXQaP%20YkDenKCbDGvyGlC7kYxX+wn9ANuVN/RwFk3PG8YL40vCkDZ95w1idgfcsB+uoOdi9cwbBvLFsdEx%20nwDITpC0LAdk6+DHZneAR8y9YzeRoxqQJTyevEFbL33uQbKx3bFMDCjnI8mqcKb1nFk2pd+MPfMW%20Es1yzUeQMYwbj2UwkcLg1oMe9yF1bLx9ConrwuKOlh+y6DNwYPEoy9nBO4OBlYGFQZZBA/vKM0p/%20jUqWyo88pEMa2CZsFGSD77uxbIrO5GGZsNBfYDWAN8JkoBeRMdL3MqTBj2MRX+4h45RmSpu4hCV/%20NsgE55IZooWOuO738FgS3zYNziIhxHGvicUX4RHBQU/cQxaRhSyj4niZqrIrLHkhozxICzJaxVnA%207lF+JxF2LDIgWdkL6NXPS3ocizjQbiLfuc65noG+uNf0ZpVrtDOXwcqrLXSVyvNA5MdTqE/yR68r%20XVjdTP3vAKQnNtoGelqUz/TAPeyZhysyuH4aevOwRUa19SugzsSleg6xI9h85g2BaeQ8U8Ja7dWH%20kIXzs/LnoX7m7a7vvB0FrzTj5n0NYJkQ71smLRgErh31YPXgXiiWTY1YQQiHB7YD0PfVIG8tT+IW%20RPxqPVwBy3936rAHBvSjXu8zLyxgpPt9fKw+3eNmBI63vP1zImZI/bqlHV7+zxNx00a4Nhp5tga5%20AvLS4CliUUO24Sim2X55w7EeEKbBN8vXkPWPj588HWzTx+J5A0509fNYG2UUGNgoZ9+rsC6nD2oW%20RwMb5ZCuBMrBfScuGyAcpCMTSAa5kbjIobgiZy3vmoB8WUbgZMZk39SV3SMe6asdCk2yVOC6JU7S%20bZbZ34ys9AYov0haBnkRtqUXwmYdboFxnXQ8/Fa5Hwz6kOuhbOgKuUTgZ2z331Vo05/Xa0lPabMR%2075ff//BxlXstQrZIr+icdtXuIw3ZdK3SLSuTPIbGRBMSh81i+XRGK60+NskbyxCQNma4kDiOW6gH%202DjrC4KBOSbm85E9b8j7iGXTEeDOfzXkjefRKg8RBAbicdSDtUTomWcMw4vHc2XhzeNXCPYaddzN%20YfbCB+GkLGvyth2XsuMlu49YxjODes4PIjfjjvRnfOY1dttaqHPS+RnyhlHuTfS4R1/CppAHnjXs%20DJ42npfrofaqQd54XAOQFkZxbFLYy2O+jucNuYATFTP6DADIzsCAEe9L2sIcWh4lJ39m3DWQM9C7%20h6Ay+Bk5T+IwqCCPlk0BtopfWIDULbCRrogPhFKoy6dzeSuI44MkXspCaJDH07Fz15sRk3qJT+lQ%20VupLNhY9EJ+Be/Yi1VIEvH25pybuk4eTtlJG0pBM7nygvuyeE2eTiYHddW1okR7lSlzymeSwNJwI%20WBqkSR5Tm23oF91QDuDtpsgEOIaAT2kWnQIRD+LUIOyKcFgaPSICVB7Si/LMskqX2Sv2aChPyYEu%20swzSVZZoRDpPl36byke6rne7pr6HPeM5SnSW68RR4pIWNibXPd7/6XwHCpVDM5bhbeMNeP8wuW20%20kbNokjdlyMPNvIKPcYS4YWBboEAqVD4GWXjhayFvKgeGcPGdtydiz/P2TD3KQ5S/98a1Ngl6PkZ1%20IZkhYUNyJ2OgFyogb+M59hDETZ48J3AmU5Dj+2uW75z1yFtgnecVzxuD6GwLctrxCQ8BLxFE7Mgk%20hVkshpCXqfDEYZtE5gKRn9sjPwqEfZrrM0PhMNpaVhMYBNzw28DNcW4TkWaJ3Upb12zP4KvvzgG8%20ehq8GVyWss7fmspAr5ACHwBNd5C3PNF08rZDBCdYGAYw8nfCZAOn8hVy+Txsg5Q5LB4E4t27IC1O%20Llcy5BLOkEfyw/svc9mIu4p/Da5/2wDpk5cTvwNAB5moZshrRH1sEaoM2oDSIzzHELi17hLZtHsi%20jirHyiN3s+5eG7BlW+Nyq6Whv9zOWgR5jUipNTms60jn1L/6TbvFX8eu543t4+cvNqh8+vtj9Vor%20s1NcgBhPhMSAwnz9xYUNgx9KeFSR7sHqmbeX8ryZ7l+L5406g2wEcQlA8IdJ0IOBnnrel6hJOlMh%20buWlg2Oy28zuS/snuNY4174hbsjH1n6N/Hy/2fK89XD/M28xo6We/M10qw8tgx4BcbX0oOdI6mVT%20EQ76LvlB7rjGcixGvNYk9+QRYnOvjclFWI7ZuM/gynerGCzd84QXhnvYvhInH3s6NsiLJEEWSMfL%20bXF1n3xIl8GZtInLddoB4UmTsO5BKN4ft00881bu8ZvMkDdInKdrm8tS0nE5+LQK92xPGNIWgRSJ%20EPEgL4iUwomU6ZyNdKZjk4n7EDjik7ffSzIorGTmOnvyoVwiVFMeKZzK4OdJt1zvXlN425QHe65z%207J5WZLf7U17UoWQt12gThOVYYZBV8k5txtJVPkpb6UiuSaYkr9er6Z5tFc/CcIxO0S/tg/y45uVI%207WpKM+3rsuhaDjNds/S8Tku+fj0d1+Fa5zlN6VX3p3u6zrndW+RdyTbJnMoAcWNCuiiXxa/jLK7b%20prbOXvdc7rJvxre97BTnNbAd/gZpsa96m7QVtoUzVn1F3upE1HG5IzIjMOvjY3Q0IoTFePoM2gpA%20QWvImJLmnNYZsR8LJIK8SfG3LpsenA2hq5m8vbyu9L03Bl0gspGXUp8L00nRKXrSz57k647pOGZC%20P/7ykxHPuLat1fmuL2+K+DVJX5UnqM83ES9/QA6XXriCZlrb0mesydv+rBBjV5O3vTj0bWzCI8ES%20hj8/8kOsCkDgGPAy6L95comN4iOa2CiMMGiVhXhbRlfLTyI5LQ9JCwwyDOjyzqxg6TCAkCaEoOnd%20MjDoEAZQrux50wsLlpKfj4A0nAiaXJSFsiEHRIEySl6ubcpvQDfvP8RSKuU90v7RuaeNHkyeR4Fy%20oUOWidHzmPelDeR10lUIoUAepD0K6gAHCRt1gP5a4DEa0uU+EyugdrXVZv+JODMZRbfYM+oKvR2p%20+6026f3QOMKP7+NxGtqFO7F+is+uPQIL8jZ3yTjC6yYyhgAYwnNYdnY37Ac69UvAl0156NcwPRSc%208ST5Y9n0pYjRGpCJ/Gakzh/1ZugRLMlbH+rAW4NQIAYSP7LOSVnZIG3aX8Myfwix0oXEQeDu1Ou+%20sVvrwwfsg543dHXXy009IClyYaPw/pLffn2OoTe7Bpnukh+DJoN33x7M4QnnZMH0U6O+IuJUL4Vp%20eVGDe71siq068sJCEymePD0s7SG7l3UH3rc6xLOHtUbs2ln5d+Bkx3TIBok7jSSf9xPqxQih6mi1%20jNlDSefjwCqLiJoINoBUcO0KCf0acYa8gdFxosaVCWmrfV9Fc9kUwyXjywyO2dz//qo6bWq4PcF6%2010MJjyjOfQjyFp3hsudt0lWUGePNADGiAeqhT96eq0M97wVZizcjrRxGNDgf/Ymp+7AuO96Ye8nb%20QaQ+MYxOnDYpviYvywxHjV3L87YHb9/WZx4JvGl43FguZc8Ml4nmKVR1sEXeavhALQJnkAdrgtK2%20PUQBMjQC0iC8BmrIE3uROvJl8MY2r8jbt/FzYHcAGwhpI08nb5/2vRXueRvUXxs398sEb5umN9ej%206RYdO9E803cTsCnugTM9aYO8ufdxgpVrIx/I215fyxMGed7IJyYF18rwteHZ5G3bpuU222q/97fp%20JnnDeLEkgWHUxvn3v9TfOusItNOIICSvvaHVnrfVg5FD8rf1gwHhRZDWDLzGyGzsGdDnNfKD9RA4%20nv3i2l2fzWhisK1AcofIm20YyeUglOpiM7+qzqaw+3V5BHqLVyS5j/F8943dOq1z5M0GspFZ6mC9%20ZkCqei9O1Whrxq7u5HuEvAGIFQPqFjHzMDag5zc6l8jSzsfu0bG0p83ScMJRbEfteWOA4Zm3ledt%20SNdZhhnYKc83vWixhevk7fGQXiHE17DUGenx3CJk6mj7HvmyAHVB2tQFpJO+Ju/oG3kbw0t43s7Y%20uj00yRsNZO2V0Hm7g2+iEhwDcyKVpyJ73vyh4LueeTNgeJ08DFQoxuC1eN4y4sWF9w8gb6VMk27i%20fKSkw+St6F8D4P04mm5d5gBeTUiyni90XDACZ4zd2RcWRjxvy5od0xl1x0sKP/z0H/e28SY8x+zj%20szIEOq8jcIS8uffLZBI5YxB1T04FJwt2v3WvBWQgjoAt8rzShINzHtRekLfff5uXTa+g6BA9uOyl%20DZD/0pu0xmsmb9KjgA12vV5sM9JTBu3C0y7nCzTyG52oQ9wgcJ/+jJ/xos3x6Yv/azhP3sbGiRpH%20yduYRTuPJnmbsZ89jZYlDL2w4EtXtm01wkc+jHoXIG95KeLOT4XwoPw95O0lUb6VVj6meyfOGlLa%203MhMmloN/T+6e10DhFgE+Q6cMXZnPG+ga+guDpKOS2ns1/lRz9sE+rURNPfAFRlJB2I3L23xUsB9%207a7necNm3QX646i9AoRl8v+6e9ejcL7U24/IzNCSL8RNz7ttPl93qb8U3JHGzdj/9FEbD/G8dfXz%20uH6wQ976yMZCz5qwnAFxYwbccrFjtET22GN4vJOnvcLE/fmHrqdwrfMSZ7r+V7y1tDjfSUdp6Bzy%20xqwWGTjG8yZ5JBsPSnscTyvJurNnQGTZlH1OR2lNMtueBiOika9rv5RBeZgsJczinl8r5WxcY2vf%20j7ymvV0n33je7TsnbyyrKg3CsCcMx1nGKUydT9mjk//8VIx/uU64LVki7p/eKXlba0rTw+nH2Oc8%20uI5OmelK//l+lpdz6WSu49hjMHmZJ1+b01mGbZVV+zn9uOZhS9kgbnjfeHU+p+XhJx2086jP+ZUQ%20jN10baG/cm5petrlOgOKt79u+eZ4So/4bujMoNWGi7JidHlODdC3SJ/PdzABfBxMtnK0NxAdI28l%201ZImBAeShjeE9sFkwgfbQuogckewR5jQd/3MG+TtvzwPtRN3FNQZdaS3s9dYlukHIyC0hVeJW3RS%20lW0jzSNaGPW80a4gbHj1aF8s0/pvsx4q2yutnwM4MxkFDyFvKxT93tQHWzhN3q4AJcjYvFbkZVMI%206mOWTfd1QCMb6dDPh7559oN7366/eRlgsHr/4eOQbmrg9f3wx4DnzfJA/1cHGDe2D16ugBSh4zv0%20e8bYnfG8odUtQ8evJfBKPWDCR1i+rzSST9RYrrd2HXIVG8NEkgHOrxnRYeK4Z4RPe94M2AzFZ3Cl%20ffgbiNbW3FNi167bvjm+yJv6C7bqlmXThNlejQ1ELJu+TvIWMj1GsqJ/q9+zbWeUvPlPoxXy5i9J%20lONdLOpvrYXpygMJx53Ytmf9Wj6zbEqfbdmNyKXUfbIb9EdszVC9nMQB8tZXxjbW8b6eFxbmZ97u%20XDY9YgwZeJ67bDpWz58/x1umLJ3ieWOPd+h8OwmIWJ1pH6MzKuVxC3nbeIgbEgr5OY5ZLnneRj4b%20QjvB89jDmWWGM8+8YbhEmFqYifk1/a9Rpxfn/l03qweIHJ8WgeS3BigMLwYaoyuSBxli39vyfY6x%20bSxlUX6/ZgZ9cY99ube31WmzV1ztsVO/vosfove8rI7xvPm+CstWp4lMrXM/TvHxhud0Wpvis6pA%20O8x51WHqa/lc11rhLl0r8nNMv6W/5DC6l49zOnvpco9y075yOlub4rMRl75G+5nulfyUnt8rb7Xi%20yfU3ku2Ybxwq3tZWy0Uc7CbptMqWz1vXR4637p05lpysJOBUyddam+IrHDpGd7VupzCpnee0qVe/%20Zv2sBfpivEz117QayaNkm0vaF3DM82YGL8zhbCTX5/OxUF9BGfeRt3V+dyDIW8xemy8sXJD/CHk7%207nm7qA/VcVM2u5Ouf/SZYiYLrbyPyTP2PGA7zdEZFbHJ45HkjZTXHohWfo37pey8FAJB5qPALE+z%208dNkrVQAP7i8Rd6e5XkDGLmXBkaWN+UxpCJmLM1C4LJnt9ZnnkG/dtTLpv6R3ps9b/RF2nLW2RZe%20r+dthhM36793gzTPTdhkT/dtPU4FPefG8jzk7Yo3d2uMoe5foi/gsdrT4xl7BkYn+TUgcj3Q3/Qz%20ojx2w2Mg+nzRo/rCiWXTJMjmANuHG/aTcSdYfCSZpLmaXoX7PG/rioO8xadC9mWOjjU2ENY5rXPe%20R59YrlOLV9vNqJfzOwB5OzJQZIx2SlLOn1s4iy3yBo4PYtthmRj5SyJG6FpeOMhb/SsDGWeM3dm3%20TY+Rt2v10MQFe/A1kzds1Z3feQOaUPWfeVuCdn+WwNyH7Tb1esnbfr/BNvNcJd4j/2yI2bIr7X2b%20vP11iuhcBXr4dWfJEVuGh/kozpK31zAhzRgnb1PjmDsFD/T7L+SbEnEp+osKxjSZ2S48AFXD2mKw%20R4Ako99LOwrIWzaIdz7zhrxOkMr5Fo6QtwzSDhJ2TDcTeSrnWxg1Nkcwz/KPGyPa4Ch5O6ObGiKv%20PZDHnbMuLaHqd1n5kG/GI8jbWc/bkT4+aehEnW/hrOYfT97uaxN8tqP1tumd5E0TulHypnY/WsqV%201yjnM5gn9oK+6H16IA5h/SF/wz21EalcIW+sSA3ZU8pqk0aIW/12cx+tF3biCs8JexoNoM8XIW+/%20fpnqR3LWOGPPwPPI2z0tq4dLLyxA3vJvm84/TP+5+eYYBpF7/iDf51g7vrLRUTAUn6wiWvfPbpTL%20f+C5pMsxBtJduVXYMxs6gnRKV1ubnoPASLfub208p8IzDa17vQ2d8qzWiGyQBZ9lN+6d3Vw3g/kv%20NqsbOiXGr3k/baSNTunArfuj217dUA76Ruve0Y02yTOF+vksyBvLqlObnMofP57c2vAes7Xu9TZ0%205G9Gkw8/3twIU2/od8zQPca4bae6nydluIu8kRt2hInFiDf7KGrPG+Tt+rLpUi4G8CMvER1/2zTC%208t9/kH3KZzwNTfpyvnOqa0B+sHV3w/vJSNtpkC3kof+2sSzH9GsO+kxIh7yNaJA+3suXuqD9PhvY%208RbBylOCPc9br+yU9Qx5O+R0svoY0f0VnPC8LaFPCwh0cC039uCGvZPeEdBhNcu7G75sWozI3Z43%20LUOMeJfCu9Pr0H0guRuzQYMrEH7U87XneTqDI7qpMdop0cgd7caN7cayqfK4lksbeOHqjyPXz7zV%20g8iZmeqZZVP69jZ5e4RGEqa2c073d5I3QJ34CoEdny254tVeKkgaLyyozPK8QfavQjlhE2gDR5ZN%20z/QtYpDPGc+V4o7mC8FkkiEck7YfGptw1vO2Td6WyD/F1X8gfq9Ucb/teYt7L+l52/tywHnP23M+%200vtoXPK8nQVKWLnKT4AUMIpHCUoNZhb1AJXJGwaRN1vuAumSn9LfwjZ568fnzhGDKxwhbzyTcDd5%20EyHv5T+XeF320U4p3SwN/Tq9PWyRt3YeV7BMh+/qsYSaPyGSyRuh6Wc51hljx0BEOY6Avp0HRiFk%20Kf8tjG9+9rrwMPK2aNNnSr6OI8+byJs/n/v077wtcbbdE4O4Z3QvGUfzxVbQf8+jtN1JJ5Hvs8ib%20j1nvPvjSKd6+Fpby9YG3s2fHGQ9egrT4IyA7thxb9kzP2zU9jLXLI3gAectCtgW+Rt7meBror5K3%201iC8euYNA5lxwTBOhmZAbhrZFkFappB0Y9sZ3WD82uRtnc6jPG+Rf53ffjmGPW+b7WZcX3vlz4MJ%20A/g8WIznsRW29r7Vnrf6+TcMXY+8LXOZSdUZ8oZ+ef6V5eTWQMzr8zwXC0kCR7QxhjnFOLL/qT0v%20bc8697vJmz9esCJvRxFy0mYzQRF5U3/xFxYe9J23Z3nenhHXyZv137vhj3uMtJ2GLok7ak8hbJA3%20/zm2XOZFuktdrDUTV/BwLfOdQ1L3EMWMdTr3oyZvHNd2qD8Z3ZbwLHnbXjat83z8xHSYvK0FsSsn%20jRGN9I6CkUYYxZzaQMqV3AyquNEz6mXT8563tTx0iFFjHuRtbDaW4bqBBO0sYddw2QY9byHbmLEZ%20xZx/ux7nq+v73uErwtICabuh7+QxCif9q4/0zmlqMOHKvYNF5CHvm36erCZv+Rj4826//1bOWljr%204xx56/22aaQPMWKDwM2E9n7wSAcvULGRM0uJfByYF6wmNNr5I5dNr6K2B7XnzT8V8m0hbwN9eATY%20gnjmbSy9IySqxtm4xDgS91HPvPGYwSM9b963jLjxwWctmfKrHT3v2wi27Dj5fTpBdK4Cu5oJluum%20crD0yds20PGZut/zvPHMP7bmWZ7KE5436xylE8sAYxCZaWP0OPYfid6ocAz7ua69xNRh7xiEG+RN%20M3R/juTGZ96QF7kfSZCQ/MwMmPAuWznfwqOWTUfJYw1kyR2+B8p2W7sZeOYNINu9M32eRfnZyRtv%20n+KFy7NV9IcRySU8Y+zOkrdnGbAW5jL/5QYVG8WEMT6gaX2K32D+sP5eHoSHcPGR3njRxD0p1v+n%20Y70AVK6tjnXf9h7ejhksIG86Rzc5LLbSX+DaTDvi0I6oD79m4ZET8kY40veP8/KR3t9KvBI/8iz5%20NtNvH5Mm8vlHeov83GseF/mRD8Lauu/HaY9M+VqOm/Uyh1/qz6+XsMSl/fu1Tr4Ki42p88n5Kd7W%20flmPEZ80le50vyVLuu5biau69TApntLSnvB43nhWTfJwTfE4900yr8pX0rHwizaVZCJcjD/lBUM7%20px2zKe1aPsWrr+f86zBxPTaFQR7k8usWdqGbEobn0P0n/xS3pJvDTOcpT9JBbx/Nftd1U8fVPcqh%20D3fn50nDhsR//9qGycPkcLIt0zhWW5vruLRsipGWcWTDKDJYYQTz26YSm2UUV4LFYe9KUmNJx17h%20RXF+nK+n8JxTEcw+uFbH931RfCsfHTPoecNQHLuGjBA4zqe3TXsy5eu94xSefMmP4xyuTpP91GgJ%20Y/FW4VS+Rjnrr6LX+Xj56UxlTxiOfaAp8ep087E6vccv1yT3Sq6UT73P4dgW+SvdnH+Jm69zjizI%205OkmeeZ4kabC6lhp+j6ll48VJh+32o3yYuOe2ibHGIw5ftln+ZROvU/pTjKZoYCwsfHWqZM3a6cY%20WoX141SOj9aG/Y3TWoaqXOz92OKp/XmeKS36BrNM5aVycF/x93G/QQtEuppcIidwz1sxrltAL3d6%203mgntOkzE5IaGkwFed7yIx53vbAgYOdpA8965u1s3COTVezEQ5ZNL3vetvuNe96sfXpfLN42yky/%20O661AH28ly8T3Dwhpu1RR49G0/NWyXje89ae5NPnncOUvlQDHfcRv6qgieIzcJm8+Wc/UqF8UGko%20JiHBxcQAAAdFSURBVCMM+9mmNoMUbvvYarX8VS+bPuQ7bwPGMJ6r2nalt0DabggP6mZ+5mxQNhuY%207oTkPjPQoadWp6yBRs7opoa3mw3PWx5MslfsUcAIswn5GNzpecPI8esFLVDiMfL2LByr57vJG/Xg%205K2cXwFtaIu8Tb+wYPurkLz0k7AJYyU4+8P0xKCtnSE/2IvXQN6wCY9cNhUo5xhJaOhjsq1xz9tU%20x477GJ/s1tPIG/YyvUUbuhm1Z9ttoEfe+MnHLfJ13qaNtcmjOEDejgrQf2AP5ZwZnGtooD9jKDJa%20DSMvm1575m0NjCFyj+ggjPXxRjPpZtDgCujyEHk7IdsW+i8s7KPXKWuQ8hnd1Gi1m4zcNgk38qP5%20V7AyeNZucwm3XljooUfe6B+Qt5YGaTufOvVQW4VrNXAUdW7t3F8/eZvbnMhbnmhC3lZvmw705x6o%20TydGg/3lCInKIEbuM0dwNC46vEbe2uObe58fRt7mHCnnXR6eaFPtfF+MvFX109LN3mS01xJIuzVO%208DwwNq1H0rbIW+RV52jnF/rdHsbJW0OIlnKmaxtCuxJuKBR53eZ5SwYRPNLzhrx0gHHyNjYbm2GG%20xdI+Q4KOyPYI8oa85L+9RNMuE3pqdcoaxI4yXhugKf8PqxcWZmQPBMRqJm/H6mQUteetJm97xq6F%203nfeSLfXtmg7W0sMvdI/RiuGRVvqTyqFhy2blvMljpW6tgfImT1v6H1623SgD4/gKHmjvZwhYOBs%203EnGVdx2Wo96YYE0h8hbo272ydsM6r1P3o7pD5vR87xR55m0IF/LHtwNn4gmW05Z67Gmb8+2y79F%203t598017km31tUXeejjeksdxetm0L1R9x86rhnobebM0lp39qKoivA/CG+QNg8jzQndhJkj78gZB%20qjv0HK9OQedHDa6ALl22cj5jfWX9ivl1oJNMOutct0pzlLwtdbOVchst0p9BOWTI62c4HoE98tby%20vO2Vuud524pJ3Y0auuNaH8G1VB/mebvB5tUDfOuZt6bn7RCW+pM3fNSWQIxOETDbaGtnPFeKO5ov%20OryFvFU6HiZvDbQISg9O3g7ak7Vm4ko9IcigL2e7Rbi2PbgX6KH2vNX5npmMgtY4wa/X8KIlLxws%209TSfnSFvj8Rh8gaR+fH9z96hMRi8mKC3S6lo7nG+1YluI2+2HemwMyK8YtEw6meX8rIpZb77UyHI%20ve1dCkTHOt5oRIKGyVuRhfCZPAXiOP8Hj/C8tfMfQz1b64GUvd008xjP19tNx/NGKgvyZnqaf2j5%20eNlGkMkbOeQlVHBmprrleeuBuqsN3Uxc4oFrveQ03D5P4kzqz/W8HUM90NaeN5G3OzxvkvfZ5O1U%20XJOx36fXcHJwibw9c9m05JXqEx0dk7+vF9oUP9/WAvrMfflp5A1bXj/zVo3Re+StV+IWeRvBLnmr%20+ttYSzyPYfKWZ43+3aRSqSoQBoS3uKhsWCwfD6yBUSQ8xEhxIUY0+N1jU3aOo2PIY32tjltfV1qc%2085YcAx6yc09v+PFAtn8uwM6Rd8qn3GfL6WzJujj/HC5b8uN8ilfSrdN02ayx5Ty0cS2f65rSIB57%20zvP1fDydp7LTOXXN75friqfr6Ed6y+mcOk7ll9x1GJ3ruL7P25wYoW4e6Vj6z+n5/ayjHK+6jrxO%20ln5rl78uB7IRfgrXy6dzzL537GEtvan8JhtxOZ7u2zlvULMp7xxX5zm8ztGV6qe+X8ef8ip51yTo%20f+Xbaxg2wiGzsL+gOQizVVdSepjnrZwHzklYk7ee5+3OZVNsekyoxtK7St7O6J64TjAH8609O3fh%20o5GMp3neLPwd8DFmY9mU/i3Q9p5C3kwPmWCh1zrfPfLWQ532KLBtffTa3fF+MIrDnjfeJmXGLKML%20yRGZQ1CO/RtKNxmON7zhDf8UhCFj4GF5Qt9dA3eaOKUFgdHKAIMQtgrbtfch5+eQt3MI8jbL/wzy%20hi1/Jnl7RtxHkTcI1f2etzVon4S/A/WEIINxPROdZ5K3/OyZ6+ag562Hs+SNyWgP6EmfCtHk1K+X%20fT66CwfI2/2Zv+ENb3jD/ZhtFYMcBA4CBfj+GUQKDzjIVs0HRDPQtRfRPZlm7PU9vNX1zrniQBbl%20ieS6p11WIYb3pGnpcaxNeelzTboOSVVYyeLHo3mZzL5PcSW/8tG9VpkJW+fv4dhX5x6m6JXzrKcp%207E4aygs9e3p2PdJdl2sVdjCPfK60cnyOlfZmup30FXexKiW5S1iF8fNWXnUenbw8DscpDemdbYqT%207rMRh3BevxaG+4v0azlOnpOX6kd5cIxudExYwkhfHtfC5rZUp1+XR1ut50ke9iXNHL71DcX//hkr%20FADytpxEPIY7HfK8HRfhMUK/4Q1v+CfgsfbBvQbFuAOMNOd3etXe8IY3/N9FtmA8LgaZbHleH2Hp%20Di+bLnDILf9G5N7whje8NF6DHboqw5stvY67dfisOrkjn7f28ww8Vst///3/AQs+BLGRqpwoAAAA%20AElFTkSuQmCC" 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          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 3.&nbsp; </span><span class="textfig">Behavior of soil moisture tension at different depths<b>.</b></span></div>
        <p>Salgado and Cautín (2008, cited by <span class="tooltip"><a href="#B28">Singh, 2020</a><span class="tooltip-content">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</span></span>)
          point out that the root zone of avocado is superficial and compact 
          (30-60 cm deep and 2 m in diameter around the trunk), indicating that 
          the small volume of the root zone of the crop limits the adequate supply
          of water demanded by the tree during periods of high evaporative demand
          or at critical moments of crop development (flowering, fruiting, seed 
          development).</p>
        <p>The aforementioned authors refer to trees in 
          production, so it is to be expected that, in trees in development, the 
          root system is less developed, which could explain the little variation 
          in moisture tension shown in <span class="tooltip"><a href="#f3">Figure 3</a></span> for depths under 30 cm.</p>
      </article>
      <article class="section"><a id="id0xffffffffff24f800"><!-- named anchor --></a>
        <h4>Crop Growth</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Starting
          from seedlings of 40 cm height, after 441 days of growth (February 15, 
          2020 to May 1, 2021) avocado plants reached an average height of 135.8 
          cm (S.D. +/- 22.9 cm) and an average diameter of 23.5cm (S.D. +/- 4.2 
          cm). Average daily growth was 0.4 cm day<sup>-1</sup>, however, as <span class="tooltip"><a href="#f4">Figure 4</a></span> shows, this value was not constant throughout the period studied.</p>
        <div id="f4" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 256.679" viewBox="0 0 500 256.679" height="256.679px" width="500px" y="0px" x="0px"  version="1.0">
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8jlD9z9+%20c1gN/5aUId6bcIoAtYAiyLZCu/D1waRaGfjUkB5EciIDl53g3buP/pdspgxanGLksBoeA0rz1vOd%20wrqnAizbamlQVd0E78UvXv1XQCsDGhJWLQVhOXhMVITwfwpLu8nDJ6u4A4C2qvIML798CH3PYlcW%20Sxlkg9bMGfj4oovgsSlynxA4Q1fBMkg5A9XK0EpOGaTksOJDUnz8lJ9kOvrKgvmXyn00MPQUC2VA%20ZOvJZzlCtS4/t1AGVBqF8ZOewQ10c90EONo7yHJT9qT2agJXIHpQCRbKYD0uD+QI1SPiffryp6kM%20slFrKkPH9ZIYQNY09NGzkbVlWYuua4C1jyhtzdVEikWqXCKlrb80Qt28mwhjjJRnqP3k0BZvk2+F%20+Zfl2gPWffTcubbCvARFMW/BQHwpxQpMZUCDigFh0uUHZKXJSrSovXQ8squQ5fGykWfoYo0yRC3D%20W99WUOUZCpUh4+WUYU0DH/HRERLLE8p0CmVwoK0Wr3Z0mObv3U1i7JDCUgbtIkueAfv1MRBNbRdB%20jvIOuhxWWa4NxhZ4tZJ5ERB+i6CxZYMvGt9QBm3hJWVgPC2a0lWE5jTKsJNnYN2nl8pf2ub764vf%20J8PIIgQHI7LWHIxQeYMKceSVRepqwpIcVnyIpKVh/fhipQJpajyWxh+D7iHELxlDLbO6dh6cl47w%20l7yayD1EgzDzZmP4LYIEIByhzi4zHbMMOlBwSm1lMB7jclvSauVruxaNLofOl4VUBB63B1QG38ji%208Tq0lfV43bTfePd3+J2TGG3mWJxQVEKUgpuUcVPK0Prh0t6uQubHypeFPmYvZVgDlICiWSgD3Adl%20DVllCBZSqgxZeXKb9DYop6eZLvJlncdCW3kpPtDxa465BtXKgEb92YnuBkrklKG6wsUxUkivMvB4%206xyQHDEelaLg5QDixbKH486A7yaMda5miyOyvqHhEwgN/vjwYTEaTSrDGuvjMUpI77etOT1tnQOS%20A/tlObBdgnGlbI7v0qdpgJqrCYDlCdYgYB4r8PC4fJsJ3IrsOuTVhvVIPipLVl5NZch4WoF6vQLB%20m+zleaTkYBzm60hl0HUNcLmNBi5dTVjHEnMPrxgkSARCTdOJLv43KgKSQ8bzlS5c61bKgKuK2TnC%20Ns+TYhG/spuIx+3YTbDu8Vu6msiNCZchjn+efl79QIo8IYiVpiTHLG6oPB7T20UQTE/LRpXbORgn%20ygplkHJmTGVAv4O3qK8hpwwtFS6P2corEKRnnScH40SpUAaZdu0xiCePw/a1MJWhhb2UAb9nUQYZ%20F9sldHz8lvDx4RXpGSsUaCtsZTAmndDYbPCaMYNVEZAcjKMlt3zNig/JgS/QIY7MV+mYRfy1nsHF%20x/8lGJfHVR0T6h6/27/gyynC60IZ5lcTctu6moiVoCSHFb/kFaxjIDmw3/IOOXxc0Ug1yiDTppSQ%20cSGWMiwaN7QV/tbcm0ihUp2wEkAYM2He8Qr7iC4UJccsbqj4ayhD7TGtDYv5DXxQdc0xUSqUjnNC%20p33Bly4Qt3PIY1jxpc8fy7hScsR40tIrjpHnsSwW4A4pLl+hbJD3Lq7ffv4cwyCpqyOmXzrPHpjK%20AG3a4iGaKKj0UPE55DGoBFTammOk5GAcpr/mGAobCZeqSAcKoBfg+rih3FQkCdZnUjn4WUcZl9vX%20wvYMK1c5ga09A6RGGWTFScnBOEgfDcgGWcpLlA+P+J3vLy2p8+dZ4X0wUJbp49hjlQFjBYpA9kNg%200fgZZZANlkPHrelnGVdLDh/HVTRc95q8QdBIyFdNI/EYKSUQB2lDSWuVgXWP312uJpbKML+akCco%20XU34Cg8WkiPGdb/eMsL/ORDHkhw+TsgPz1dzDOPytwTTlVICaXtB/IQy6Lrm7QO02OZXE7h9rb9Q%20i0RlJhaNr/8XFcDKK1WGPGa1MoTGpeSQ8VvyxmNKyGMoJRBH5gn5LEFl2O9qYoPV0bJA3M7BuFAE%207yZrjzEkB/bHCl+TNyUlGK9W4QDjRalQhq1YKIPXMqcImz43gQoPlZ4Cl2RQAghG5vLuYo54Dic9%20Vl51jCsD4vtjKhpp7TkA41Fw7LVYKAMmMKYHOBe7srR4BqkAgHFk5eljNDJebaXLY6TkiPESZbGI%208YUSlYjnCXKoMqQovYI2pwyykbQCSKz4pcqwjoHkkPFqG3d2jJOaRvJxRfqQErocOL6ErPu1yxUl%201UdihMoT4bf0TicWBpdhbHxLASSzShCSw4oPybGIHxosx9r4AHHYuPwtoZWhpHTynU6AVxQtrFCG%208hvELDipY5E6Jse9HdOLfIAGTF38urUo5Pq5H5yWoQyDyObKwK4k5TJTN8De/fLBuzxMp65B3k7n%205IsGK7nZp7aQzLP17AHiijka1geQM7gpWAcfHj6EkOtRzt1KUHgUBMrAqVFUEJVj2jae5gkzZ6gI%20LMZFNb+8/jntzABlQCVDESj6nVQ+D0g7xMM2fvn/48P7orJM5QkSymMpA8+NF54A1Afi4h4Bzsd7%20BRBLOaAMOAYKjHwxj7pMe7C5MmwJKmwvUMGtpDzFrXNqZRhcl6EMg8hQhkFkKMNgMFgwHMNgMFgw%20HMNgMFgwHMNgMFgwHMNgMFgwHEMBuRSxVlLgTvTyfvclPLV/U76/TstFvmO1QNvKuMH9MxxDAcvw%20ZwvfjW0JvgzFdcpYmSENH47g+b+5Y8Bnyi/rxC6Ga6WD+FzugmPwPDiWxWC//314jst4/PGPX6fl%20PNExTOfBsT0OqWbNu8efc1pS/fL648eHh598HvySIjqq8IslPe8fntz/rz4OBG+5zB0z2I7hGNZQ%20sy7TiEPFhsAA5f/aMXgDDcagjZXH0JARn+v0+LY1L2EdHvbDOcjn8RkPL+uiMcXzNgBj5XMQ/oMe%20Ofw5J+cGxwXDj/kwjJz58msanTODcysdM9iGzR2D7Nl0T0RFnhR1NGQKGK5+FQLAi9uxb+3D0IOT%204x3bZTTIUaO3FT8CfMzalY67Bds7hq94ecuUOWaYwDHgmV28gdgqAF/8QhkM7oWsXnvHMIXjF0bP%2038nYH7J2peNuwS7Wh4f2kVk+uH+5rn31hULmcx8hxLGQweBeKOkzXrCEOPIbDrQVkrQrh47byymt%20bziGwb1xa/o8HMNgcAWGY9iA4RgG98ZwDOFWG0hVhr9lZrzagrx1x8B1AVVrAwY3Qa0+Ix7m3zB/%20gDUq0VYydrWIuwHV1ofTYaIDs6G5iUN5K5K3JyUshMWnL3/6QlOO5n8vYeGSE/lCRmt7S7AuIPeO%20xMHtUaPXch+2vYmHW5k5u9Jxt6BofbgFshZWAAsq70owLIc89kho/F4Sqx23dgx8fTLALz9PNLht%20Svos7zCA2YvfQjj/Z1o8xorbSza3WGhxBLLwRxIdgXAAqe2tgDOQn7rClxWKKwoHp+cM+ryGbG6/%20v778+N9TuGZxvX3L6KGFszsGS7YAqx315QNGDOOS4va5K8dArl2o0zkGd+mQcgxbjRgwb5NyAAgf%20zuG2OVKfsfgJlxuYg0AHz04ek5UpqnILpcXDOJg0xPihdIlBw9aVMS3ZnMJTE5DAOvYIZk4AzgHX%20cuF/OoStHAMMPzefgP34+u3gNinp87Ry8aL3NXMMpHaOwe8XkqPK+pBpzIL6zx04b+Mfh00wZTI9%20e0qxHMPZ7krQCViiRxA98FvoOfAB/TFquF1yei0Nm/vxu/VdCcSDLVNyFK0PmeFIASCDWcSdB/4S%203qrEJzhYSAscp489Amn4+nJCb7fCS4iaCUaso8e3+Qe3R1aflc3A1mgr/hmK6nUMIW4CHCclR36v%20g44B7w3wOK+Eb+PsSSnj11pfwLQs2coxlC4hNIgvH7QZ3AYlQ7wGyMPTT5NscinhhyfOYwE84fXn%20549+ey9KjkEa6J7rC5im5XCihP0t4BICC5nWAueAS4vB7XAWx7DZpQTBKCEmiNnNHVnjGFJGy+0e%20mJaUhWMIspZX52hb5wywzqH12HvBagNLWp321pzFMUjJsUtukyf3kyNhX+YLkOaxAt3w8n8tPcR0%20jJGIlBblw0ih55LgrS+Zjm2RGDFSbsUxYGhPvce8k3Wngf9DJFZcyTSnh/3hs8IQdxWQu5zI5zaA%20RHFy3PfEiEFnTJKbPcUkCQtgTZLUvsEpNrwa5ktheA86LS8bKB/mFLCisRc4hre6ZDrWv9EeELbZ%202rbZi6xeh4lFuR+/XkM2vCuxhkrHML3Zd8r4NBmZJDN7igLh2OlNNOkCTOdJZ22mBHAOqLTwv1QI%20/PbANGV6epv/rwEGvcUy5zV3NO6NWP+ZzgGytm32IqfPk0FfbAZGv+VdCT9SMCRHJrcXkBEv7qTS%20U+0Fz5fCUgCKVpIeZDoyXX2ONcoHQ97yrsJbXTIt6z81aoDchGPYGcspQHJU5RbfAGBCfN/cnqxy%20DKrH0Ns9MB0vQfl8+oYi1rCXESPNLS5Nbgld/1K21IGtONIxkMkhuLrxv/n8VOX285NL7OHZjxYg%20exdylWNQsotjUI5AnoP7athz2I+039KS6Vj/hgzHYIM8/PPXsx/5l/KzS27122w1mK/IXZLg2FzG%20faNnRgpyfw8yrVnahpSA4basWajlrS2Z1vW/aH8hZ6BkiEC//n2a17v8n7MrHVfij/n6Pf5SchRz%20y3kFTHRBoNrTSexMTIWbLjssB4DMpRzD6rsSQlKK0YNMR6ev/89xrXmAt3QL09e7dNiG82YbnYGS%20Xvt1Qo9Pbv9kV7AR2BqdRc6udNwUWDuDeJQcZTe2Epk5ZFg+iSkrJ1VBoLifjS+UwXIMCOthll5m%201FA6D4z1WncOcK5Db2G6zsNqC0t6wPGz81jtE8LOQE6f/bsag85Dfv3yXzR+OgRtV9KwddwUuTxo%20qmNOiyKm2czcybeAFZSCDV9SjM0cg0ub5/K/xrlSwFD3vISwuKYjWuAcw6x+jLqCbNE2sf1xDn0e%20EXYG1hjlbmDFspQMxdyix0cS+Mowfil7UusYIFE51Db/70GnJ9PV2xZHLV02zwuDTeRdb0OaKYwY%205L4efBoJp6PlDBzqGOgEtnQMRC5hltt7cBbHINOaSVBIpM9zWsA4j3rYCeeeOYfgGKTk6q4ZwzHI%20euL/+O2Baek0F+La6gwc6hgCyAMuO7CK0vposqQut99f/YiBT1iWSM6ehtVbuQkSMMWpcwzSSK0e%20pAedVk40MMqj1xYgD/HFsoZj8JLodXuI6STaZnPH4NJOOgYnZyCnz4DfrpQ2AyOWttJ6V4JgDgL4%201yYUbLnajWFyg/c/cw9fyAkQTopIps95Tw+KpMB+SIrY6EqpZ8oR9vWA9BYKp5SQ2xKsJ5j11geh%20b2HGMghZlC9IDzEdwxn4sA3ahumWBOc9Azl9JrCXh8dpNI5tdCucdMzZlY6rQRicwXTnA3OFbtQQ%20nESKascAXl4nx5ArpMwcMizvSuDVcLkCkNI5YsMLxUtJD1Z6XsENhZfAGM/yvoT41qfUiCEhzYjz%20SKdjbffAtLTE84Q2wv9nIGsz4gEpb/ROdWj8dAjaruRYVMfV4NzYD5HbOVY5Bv8mp0KCW1DtGKQi%20JP7vQaYTxSnc7Byq94NTuPZdiBLIDyTmWeXdkmakAxLGKc/F+uuBaVmC9GUbnYGcPp+R6tzKgu1d%20yDWOIafcUI4erDRxvqh0Yhuc+QUqyNf750+Lssx+hTRTGJlIo+3Bp5dpewjP1cN7lV5uO8fZHANG%20Fzmqc+svAdyQp5TgFlQ7BmGY/ndLBXfotLzgHInzwPjO+rwC5z10vr1cod7WGlIJneZMRHkQpweZ%20plUGuZ3jbI6hRHVuJ2N1FRBkT0qOIaUQaxurBNNaiDYk93/PJcQsrYL0gLkGOgdfPyyHLo+TZsKI%20YZa+ks3aRqQf296Fxe3wfw8yHZmutZ3jjh3DZdWjF+OFECA3ScJFUlhckXMuJcfABllIUBQ0VE1j%20lZilnREM0WFwrVhppqQHHI98/vz81yJdLc0kJh9l2FZtY6WvBXF60GnJ/2NY0LscOX3+/hXPCE2T%20hv7tTBtPPrawwjFMUZGBnOEuZljVZOXjw3u3326s2g/O6MbJSQ9odKkMlmJAYGw9lxAyrXiOoGxa%20esDxuGb2o4ZE+nwbVjMFxyClh0V6rjxYN/K/Z6dDIgx56GF2DkOQPsuZo6jXvrO82Au2Yfx0CNJ5%20aLvScbeg2jGsQS/EwKun+NjnRdIFYJwUsjGsBuL/+O2BaWmJ53GK9/Cp/4lGnb4pwZB7YDofnz9P%20zkGmr6SZa1xKuHPAAaAMUnAph184iBjuytrz3IjOsxaE15Qnp89YX3Cxi4vRwwFIO0nZFdBxe6l2%20DMhAblHSlrCCUujGgcgG4v/47YFpLYQKDyNz1+3Y7oF5l/lPSTOiJ5/y/bd3ajJtKc3I8xQkBdaA%208MvfMHJp6ByZyXRYb2gLPWLAL8BxTFMKnElcHWrAtFJtI9stR06fz0h1brGGAR4JngkeDt5qL1oc%20A5Rg1nhCKVqJaSm5KOLfURF7kGmXpBnDYGkcD89LB9GMeZ6X2ToKq7eH4AM8tQvDZPq+PUJ7a8G+%20Wni7mUKH5OdkRPoI4//y3DnuzjHgumYpJ/oSFcU1TnQMYruHWfpOmCZ+qTzc14NMuyQ9yHR4OQGB%200frP/qHenj/5eQb0sDAUS2DAeOeDFqQzG8YLQW/tzyN69B5kWVB3qfpDeA8yLVkWbvt9b9Ux8FdK%20itzsKUYZ73754PbnT9viGLxihAaK/7vfHnxaSFOn6/73ShHCt1S+kjQjenLWDbfl/5QemAbThTPw%20DkHVYw9MR6anwxjeg09H5BsC58e05f4cWZ0PDxfirp2cM8BcA+805OxKx92ComMgk0NwFeF/04eV%207kqwEix67kr4RpINWNFYJWJaSuAUoOg4J6UHmTbTk2FSmqFjcPWySF8pPqQHmY4/F8/J84T/e5Dn%20iOdRYQzvIaaFvBv1hPR57hw1ei0nExHvJu5K4OS1b5jNzZ7mHAPB/lwc3TgQ2UBREd12DzJ9ymwI%20KaSHWd4L0kxixGD9D2lGnKckPczSShgtBGXrIaaVSL9W10o6D2Z24oADkIZ+ursSkzNwhYckFjZt%20SbdjCP/jtwefhmt4rhjU4s8VFKYH5nkhhjL2ENMR6ep6ozRT6Rhwzh6sNK362uU8TmSdcTtHjWM4%20E8XcWgXau5AtjgFKMVPwlQaLe92YHJOGLyfKKNEhUFaex2KWnhRD0XvQaeWkGeUY0CazdhHhPej0%20mOYsbKO2SeXfb+McFee5O8eAJZqW7Em3YxDbGssBYKbdQqbv0wsKYEkPi/TEebRSNkODDWnLdPU5%20IM0YI4ZF+qF9epDpWfmX4T0gDTN9o41y3J1jWI2YQ9CVgWui6eObzvAzlyQtjkHPemMb9+elA8At%20tTXI9CFSQbSy9CDTkWIpZTOZIT7PIc/Xg0+DbWEYEMKw3QPTnKVryNbnsc7FsBxZx7CBzWxNJrdt%20yLsSGFlYs6fTuvBlg+kPztTIw4enmfFjNGDFGzLkLKLpsZm92NwxAF0JnD2dKmAKl7OvGjgIyBrg%20EEpvvtW0nKcF3Ia9Btc4z7Xq7K21Ta/NbM0ujmEwGNw2N+EY/D3a8C0Lfs6rGgzBVnwHY1okcnmL%209TU8NcpkXT2i11h1VVmxRmRPpkfq3/14qfvKQDV+/YxL9/3DUwipA8PyLR78O0InjuZmHAOM5+Vf%20p/j+U3ku2zB4TMbQ8N3vT+9+9vGpEDEers0qHYR/vb1ft/HoDRMPjEEJmOYsbccW1310DEybDoG/%20tedCPXnnEMqp05N5t86H8P9CeX1aK8HxyCPSZH1/f32J7ePL4Z3XQ6znEswPmdJwabljMczGxBzz%20ivLAKcny4lj8j+t27me58btYmWtwhE4czfrWPwA2PCqeDeCvvVxjQXH8xI0w/FlDMdwr5DTBk8P3%20Di5dPzJxx0EJPv3935SWA79enYOi4zytSAUDVGiUF7/8v+ZcqAcYCfCG8N8yPVkvMn3uh2NF+ZEO%2081QL2yPWs673UAYQ/4/x8w/lseysL6ZNx8C84nfhGF6+zf7X+2va75o6cRbWtf4gAgWQPdmebHWu%20b5+nJbUPMNhrQ0dxx1xTJ/ZmOIbBYLBgOIbBYLBgOIbBYLBgOIbBYLBgOIbBYLBgOIbBYLBgOIbB%20YLBgOIbBYLBgOIbBYLBgOIbBYLBgOIbBYLBgOIbBYLBgOIbBYLBgOIYM/nuO6sWfJcExJv6RXOOx%20b4an9m/My+P0rgA8cuwfFR4MDIZjyABDz72BOCUz/PsG3v34+Dc+vzcZPr5RiDD/khDlGPCuAITj%20mX//vgIS0nl5lfGnr4/jHQN8pPqPLy8h7uQAEIb3A/h3CbhtLw/PP55+Ylp1LyvJsfbt2xY5R8V8%20a3jMcHLbMxxDBm/o6pX0xW0nEhiuN3RvuJcRwfS6MGe8yjH4cGe4fKsTienAYcT4U/PFtByIh3cC%204Pc1OBP+T+cC4BjwkpPp2Eu+1sIvP+NlvCVgwE+/PfnzTd9ivLyuTRr5y+v0DVOUF44S29OLWebH%20oAw4hr+D7RiOIYP8joDc5v/WNkRCQ4yG/+9nr9ivyiHEXweOgYFIdDrT7+QM4tuTHP88/ewNHg4E%20Rog3GMGopmMujgHp/4UNcd4ccAD4yrMU+cp+bjOcvxKck2+ZIgjD26bwSyP3DgtlEvUh0cfwd7Ad%208xofbE7s8bw8hh6f/y9HDJdj5sYa0/nlg4g/OQZwSVM6kGkbvzRIHydcSnhjqnQMKThiqHl1P87J%20yxaMYPAFMOkQZkYu8sVy4BhctuhjYlkGm7G5Y5g8/aSg+jVXDGdDD2z4LkOJv0Rwvb/8HPpZqLmM%20ADBoOgapC3rE4FMTjuFntw+kjonO5EaR8z8zBx4EXNuuNrdQKDAaf3HtKno4FOCWG3JPphGF8XLU%20MAKA3MPLRgcX6DB5+eTfSi3mjGArKbuy4m7B5o4hGr1wBITfHcBQ1oKKf40vEA0G1ySr28rpy/kV%207zTc6Aj7LLtaxA0jsl52cwzSk3lC4UEspALhlMHgXpB6bTkGGDQuE3nnSl4ucqSAYy27suJuweYW%20iEkyXCdhIY28Dz8NgS6OIVcAxhsM7gHoc06nYdDeMfjLSGf04u4Rf1N2ZcXdgu1SEqCg0auJjPtC%20uW2/CCfDlgUcDI4G+pzVaWcjk818jPNH316mBWtwGCRlV1bcXk5pgdlKHAxuDOjzren0cAyDwc4M%20x7ARwzEM7onhGDZiOIbBPTEcw0YMxzC4J4Zj2IjhGAb3xHAMgdltlYBc6w0Z6xjS4IGkmoeSBrcB%20dT4F908y2U3xdqXgJm5XXhZiuELIhRgCFCK33h/73ypwCHgoCVJa7zG4DSaDL+t0tJnsAidlV7ey%20wAleDdmWLw+R+OWf6ukwzZYFvCVe/u/f+AgzHAN+ETa4baDPRZ0WjwxMy57ny5xTdiUfqmLcLaiy%20QPTuOCEM2r/cIwMK5/2Z8RAVyFUQKzAX55rol7Akt51sBd5RAOcA+fQ8LifuAanXn778GULncEQA%20rAejcKxlV4c9RIWTwhMh4xCcHJlkITT0WvrxUODXgieerJQg/cNxzpCGXyNbIR0D3oI0uH3oFHJg%20Py+v5aiAI4WUXVlxt6DZApEhCznJ6C8ZxDWQdyyFywhQqsSrYDmGyvc89gCHgMsIOojB7UN7SCJs%20hPAYhufsiuH8fwu2S2lDtixgM5ZjyMhWwBn88+2/uD3mGG6frY32GiRzi2FL7s7BnrxVx6BHCdge%20lxO3z105Br6qe5KHqrmBrbgFx5B7M3QrcATy/YkYOUhHMbhN7soxAExmRL5fr+c6rWMI8wreKeww%20xwAnwMsIgrAtPugyOI67cwzk2pcUZ3MMdASp25WQXlKTjRhBjFHDbXO0Y0CXPn1bxOmsz8tj8q4i%20qcrttQt1NsdAmTmDjUcMMH55GUH+fQ2XE1d2zoPtONoxYLWkv4v4/TXIV3+XY3ZFoKjKLRK+Jmd1%20DBQ4iK1HDDB+fRlBsG8sdrpdjnYMBN0OpURVbrE2G4L7p6XLisX9VgE8VE0lnaESo2MQIwPtDKT0%20UFqzAKeQ2z84NyWdnxYpTXE4xOf/PC5nVzquBS4jYH/+kYRMPFJlgTghVi1y1WMOnNxc+eiXcs5X%20QqYoneMqBMeQu3yQ0sPHTy/mZYQEjgGXFYPbo2S0sCvZ+qs+OOP/L698xKvp2bHXzBlWOwbw+u2f%20bAEB9vvMmWu6856ttP+qcMQgxBwxBGfRA4y+tJAJccaahttE6rX1rITcjxHDZCuT8cNpwCFgX9qu%205nEt8CFlpAHnASlRZYGcY2Dmc7AAiw9jCE9H75eidI6rYDiGnLQyPVFZfrx6LJG+XUp2w56evf+6%20D85cHEPOrj4/PfjjNxkxMANxbgGzmS7zOS7PjbveVb2PgZWD39xTmrlKvBrBMeTmFaS0AmMvXUYQ%20jBjGEunbA/qc02nazH/+gzPOyNVzECBpV0ZcC+yTUiIfA7c2HMhUTLRiBSQ8V/RqIuNcTVl6O1FN%20xndHjxjCJUPKUbRScxlBEHeMGm4P2k6O6buul48Z7/HBGbgTSolsbpEJOILLiOG1OGLYglIlwhCl%20gSa3nTQjHYNzCqWRQwvTZUS9oa+NPzgH0OeSTu8NbBmOBfMQkBL5GMERfHj4KRaO1zN7kq1E3ZMX%20pBl1nj0cQ8sIAPEx3zC4Hc7gGHa9KwGuUcDVjkHeRlS3FJu5ggOCka+dMxhLpG+PMziGXe5KIEFM%20fHB2dG+y57iCwZLSKEHuX0vrZQGfuHzraxpKbSPlaKDP17CbHJvelYh8/+onIOFp8Ls3p3AM7jw5%205fP7xOhkLTDu1p4fx73pJy4LbaPlaM7gGJiH2rwcm9sE2YwXHINWmB5Kyif3rwXGvfYyguC18q1O%205V7Ql4w5OZpaY7w22bVE4Xczcmu6MRvKfbnhTLYSLccQlET34pBmcJ6M8ulzraH77oLLG45/s5cT%20lg5k5Gio80n8asZgG2E5QPw/HJezKx1XM9md01c8eu0fv55ub+IxhxRVjsEn9vg162EILjcQT650%20JKmMa7LxhFLQOGXPLbchPch0FtLhgGDUvT0+jn+zX6syHAPbXbc/5GhyRgv829PFoqU9npXgHUY4%20GDiiEnWOwZ0QCXKhUw7s96dVa7q5IINiUdrvySiFl61GDI7iiEH8vwYYdetlBMEcQ81S6rvEGjFk%202upopF7/8ccfIfTCbAGhcxBymTOff8A+y66suFtQ5RiynkjBAkhPpkFF6OEQiJXjJImlFEFgrD0G%20q7F6Hy9QwkYHtOV7HLdwMDeJ1gHXFnt1Dlsg9dpyDJHQeUpj50gB4d6uGp+VWEuVY5AF4zVQChi9%20vaZ7uo4C+M0VgPFMqBSi8ZMG7KQZd55cuq0OCM87bPWUJBzDVk7mpjA6B7YHflvbZi9oOynQ08Nm%20/vmGa//J6KWtgLRdlZ+VgOPQUiKdW4E8IUYCJeC5olcTGcfqK2x3PSsRlGLW+KqHkNKDVrCc1LJl%20L4903uSj2IZjkHJrjgHMbMax6bMSmFPQUiCf2wAyAy+D4X85yX6ylZjpLWYSnEUzOE/G4XgR+2vY%2043Xwb/JyouAYdLsdDfQ5q9M7o0cLkBLVucVIAe9lgNfam7WOISc9lEYMcn8NMOKte3ik9+YuJ4QO%20xDYQzuAWRwy7stuIQcwr1Cyn7KXGMZSMltKMO0/tOSA17NG77zEKOT1SBxKjOtl2R3O4Y3BME5iu%20TvyI4XLJkqLOMYhCXaOANY4hSlCMlBH3kFI6S0rAgGtfyLIWOIY3tURa6ECN8z6aMzgGnB+j/lc3%20WqjJS1VukRDnF65RwOw5pGNwhltSjGaMEUPuXCX2uIwgb+6JS6UDsh0sORro8zXsJgdenQD4lGWJ%20utw6L4NbKphfuMY3Jqodg5PdHINDpzU7l1LIEjDcPd+jgMVOb2aJNHXA6Bji/6J9juZox4BOnVMA%20GDXklkKTXXKrb71IcgufyBrHUJIeFr0R/zcUMkf8mtSOIP29LlVOh9CBRceg28zJ0dQ6BtgN1/cU%20b1cKSrcreX44CEqJzR3DZSGGy4xciBGYMtnhGBwLZVAi9/cg08F27rw5rjHUn5ZIu3OU2/z2MToH%20to3VRkdDw8wxrWAMjsFYtJS0q4oFTv4Ytw+/kH+efg570mRzCwOGd8EbnfmCBz+7aRg8gVfDXmtk%20gCHMwyOucWzHgMxTkrg85AzU79tiGGmcJ3feHHtfRhCcB5Ocd4/hGLwYIznI0Ui9Ti2Jxj6OGCbb%20EcucXZOm7GoRN6VmzoHgeEqJrGMAeKX19NimeFFL5j4o4vm9fvZTOADv2R6ylxKsPEiOnIFC5P4e%20ZDp+2ximUixeXZmvcRlBcJ5rnSuFVTcp6cFKz8uJLyUgqYeoYNDRMezwEBUnHREHUqIcYyWxcMKT%20AQ5nKBgWpcD+JOgtMgaqDbiZjUYM17xjgDUSRz9xadXNQkL79LBIM4jVRkdDnU/B/RTZeXKkkLIr%20HTf1vRa8nn4NmzsGXitB/CSHuAYCuREDkfEtdMPPRDmNHnIOSEsKOIVrvtUZ5ztyibRVNynpwUrP%20i9FmR0N7KEHjBzyGx+XsiuH83wLOZIqz4ZLoaSgzJViTaC+5AoKcweoeoxljxDCTCgeE6/1rP+SE%20EcqRD1bJOilJMxg1GulBbnHEcBVw+S+lQFVuUSj09LWJ9lKqxKTBwlgrDLYWpJU6V40DOsJIj14i%20LeuEdZSqwx6s9Cg1bXNNjnYMslOv7dyLuYVav7x+9XMC2L6GmmcrsdCTb6kUVnopsbj2ZQTBefUS%20aSvPKelhllZmZAfpwUovttWGncMWHO0YZiOFys69mFvOYj79VD+j2UupEmuNFdKDlV5KNNe8G6Gx%20JjytPKekBys9LWy/ZsSlRI0uHM3hjsExTQe4uvIjhvwcH6jKrXy6svQGpy3IViKUotATyf3NGNex%20OSXUXPNuhAbrTXBuuUR6lt9r9OSlNnLSTGgb3x57nmcjzuAYcH5MB2z2EJV/lVQoGGVvSuco9RJy%20fzNWrySUUOdBA8M88huTOP+n58ubsmReU/XH8B6QBkWnr6UZw2nn5GiuZTc5dnmIyif0/XWSCnDb%20xRqu0MmUPtedzbhTihqlozRjKN/svKqnkrDHPhLMMciJT5nXVP0xvAefVkUvDmmmxjGIPBwN9Dmv%2009OtR2kzWz4rIcGoYbOHqLA4acrUY3ZhEkiv6Q5DGLWuwaK4v1LxIM3kHIM7vzYuCS4jHj6VJ3j2%20Bo6BlxMyr8n6C+E9LNLMSDOibWQ7cBu/MvxooM85nX58+OCNOtqMWqMAep6VwHGwXT48VTMdkM6t%20AD0gEkWCuQICOBBkO7WQCfsfHvMZy57D5UUbpf5fSg8xHcOQ9DklGC2c4cUpyAecFPD5DOVI1RfD%20e/BppByPkmboGNx5ZmWR5xXbRwN9LtnN9Fr46Qttk+1MtxRhL5g4TNmVFVeDdKd4yMfD9FhDgSrH%20wILBqyHjORDPq6IfISwdA0AcKx2eB5IjNn6QpHI4aSalfAkhR96N0GCOg0ukkcdYDlVHUUJ4Dzi+%20pr4gzbBtIImyyDwcjdTr3Hcl/BepXOe79bMStCf81lxGgCrHAPBA0NNv5YkLei3pyYAsQMqzkdI5%20FsrA/92vVspmKpRPCjnbB2eRFyyRZj5RPwvDDeVjeA+zdAvSjGibRVkMORroc9Rpo0P84C4l5GhA%20jgo4UkjalYprPSuBc9O54Ddne6TKMeDEOKn3NoXFEb1rukFpv1QGU9GFNNOofGe5jCDID2RWBuXo%204r4Q3oNMtyTNsG2Q3xVO+yhKOi8fMIzzAOF/HtdjV1x/JKVEOQZwmUBmShOPW5EqoMfViTbUPR2D%20T7tS+XgZIdcPHM30xOXfs7wu6isYGMN7mKVbkGboGJzEsoj8azmanNGelarcYniMEQM9296UziEV%20wG9nDLcZS/kyAqbLiPN9aNaPGp7dkJP5NeoLZWQ5e9Bp7t02UhbtFM59NHfrGGShDncMVx4xeMko%20NwXAAM90GUG4CpN5TdbXBoaE42X6u7eNlJB/fc4edHrJbScpTucY3BVAiarcTt+cdJXwWLecspfS%20OWoMldJMUD40vlY0S854GUGYt5hfV39WmRjWg0+jsn16iOmIc6XaqZmUA0pIitM5hgqqcvuCRY/f%20PvsJkGuQrURjxDATpZTNrBwxYPkxjO+sIG/ycmIvxyDTKUkPTCOeSzs70WbNDMeQB/ML16RUiQsl%20EKLDmxFKUaPoMDz5bMLZgFPQowaZfxnWwyLNIFYd9qDT8mKVyUkzwzHk8ZcRvnD4tRctbUnRMbhG%20qDFWSDNUCuGE5Dn1+XtGC7uXxYHjvWNIGA/ywHz0oNONYpy3mY0MtshwDAWwdkFKhsX9VgHDS5VU%203G80SkqakUpBpRbKTSPCL3pjLj1ejTvPNR2Ddg7y3Hs6BquMPch0fNquTKl6bOZKjkGuY+BzEPH/%20cNwWdrWGqpSw0kpLaml0coXW1z/i/1hgkVt9lS2g0VgphYA0U1IKYVwwtp67ETL/ue0ekMb/nv/0%20eZ3VlygHpQedVpQ9zxOcwqxcQpqhDoi8p84BSVEyWjwS7d2B63QxIu9Z+djYPS2ocgx4tRtXPb77%205cOP//5KP0yFcFnIBT48fSwliTDY2EiZhmsm4xi0EsLYmu9G4DzSaAwDguB8PTC/3jE8f5qly21K%20DzqtXdrGIdOJkqi7ZoIOzPKdOAckhdTr3LMS6DAxYphGB6ITdaqFYy27WsTd6G55lWNApnhCbONh%20KvxasADSk0WCU0hlHvsoSQyDzTVcDzIdKf584Ty4jOh94atlnFFEeXrgOeAYIIv0wy/i9RDTDbJL%2020gdEGnOyiWkmZKuKUkh9frTlz9D6Bx894H2IkfXHCngWMuupGNg3C2ocgxYEIGTInN4ZBPb31/t%20FX6X58ZdBcrnxh04vibjiJfEaCyp1LrhepDpaOF5vKE559CMK09O2eS+HmJ6brTgRw0iXWxvfR4t%20+hyQZoIOMM33zjjo8OgcNinPxo4hxTTHIByyeg4CJO3KiLsF26UkmJxIKGjIOD51h19KzkGUChgb%20Q/VAVlgzQilyykBF7MFK3wrrQaaDPGO+QYbJeuthlqaWjdoGr8h/eJ5ezS8dgha8LAeOsJlMJ2RJ%20Cup8Cu6fZLKb4huchENY8wanWnZxDL2wwCZsLNdAOYOlNCN6pZQyyLUBzeA8Kn19TpazB6YFoeHI%20MFmXPcg0tej2qgXvleCy7ou8eMdAByf3//L50jZakFb1fJDhGHQZpKSYDP6UppakKrcYuvRdRa+j%20yjE4yTUSpZmK80DRoJzY7kGnK52e/w1OogeZPofe0fmI80F6YBoUma6uRwsYLV8wIw0agofU+DVv%20mQ4FzsEKR5q4a6TTg2BRWvIL4doxqHrSkuJuHQPuSOA6yM+aviu/97GXWscQFTsjzVScB4rFfT3E%20NENaUD7LoHpgWhQ4NO/UqOyijD3Ic0CYd30OCKDRIi8Y+kujhYNI3RaX9VMSCzyOvhyFTK/Ci9/+%201I4BosogJcXdOgY/Kxre94hJkGkmVEyWbEyNY4Bi1ChHM4XzcE0A/28mdR6hgAzvIaYbBAYA+fD4%20cnEOYV8PPg1lPL6eEBYE8wMIgzOgQWJ7zcd4rTZJSQ0YNfDtWwtxlyVMi5O3Mn1Kirt1DN4Z/Duf%20ea99d1wLNY7Bi1JAS5oR57EMFsoBBWd4DzptCM/pf0N4DzL9n5//8vm3eszJWF98722Jjl8SpGed%20B2mtcQSapGMwdKKFyyXNPN8Qlqf2PHfpGHDpoGVvah1DTa/RTMEBecUQ4c3I8wRBuWTZuN2DThP5%20//3z9EQojBc9IeYeUCYahSUY9qNnxbG4Pucvny4tCc/fWx6rTSCyjJQeZDrSwU3bbrQl9qe4S8eA%20RUkLyZBb0w1S4ZJsJdKQnGJYSqClGWWw8lzxMmJjxzArj1T8sN1DTEsIyiBHPZQeZDp4eQkMiCL3%20QXpItf2mjkHrQLiMoGOQ+yApaA85eMuR8BiG5exKx92CYkprRwxcfaXXdPO+K9aFb+IYIIleQ0oz%20SimkcLgtw5rheZSj4zZ+ud0D0y0JztWDLAPFO1EVBunBOo8XQyd60GlNzmHe9pQUJaPFpfq7Xz7E%20ONbzDym7suJuQdExzEYKFSMGFM7HcPGsCUpUQsoxsAJzlZjsYRPSQyp9S9GbMRydP69QcOajB6ZV%20FHfeHqw0U/XYDOrMcAAp6cFKLyUppF4nn5UQC5YWzz+c9VkJf1fCZQYZsIxdwgLoNd1kK8egjScl%20zbjzWAqt70ZQmpGOQcjs3KGcPcS0CoLz9hDT2rNtHKazCefU+3rYwgFJva5zDDfyrAQyhQzVfEIb%20hp96VgLkHAPJnkMYkqkcSnqw0odTwKWE/18oTTMJxxDFnYP56EGnm6o7hPcg07G2pTSjnLbfFvWk%20jbkHnfdUWSApoM8lu5GOQW7zN2lXRtwtqEpp7Se04bmiV5MFdtyMY8B5lILhfrafdArh8vw9MI2Z%20iHPzPD3EdFWaVngPMh2/LQ1WSQ+6bSD+PMb5epBpMX2ZtpQU0Oei3Sg7ualnJTBq2HP9AslWYnAM%20pUai9CCVgotyZiMGIT3otCAz5Q7l7CGmVRCctweZTkxXtJMMb0aMGGbnCf/rsGaMzkGnLSUF9Dmr%200yekmNvp+mbySPjd6homR41jgOQaidIDjuecAm+5cVuuhus6jyhPytGxnD1YBmMJ4vSQStMK74Fp%20mmmreuwhpp9oGykp7tIxoEB+1aMbukwzovsX8GjHgIU8HB1whPC/l2l+AU4Bn/Hf4jwelscpXrI8%20QSl7wPE19YVz9WCmmZBmjJ5cii5nM+E8SK9H1+7WMUjO4hh8Q2WUg1KLdgZY0TdLP2zrkQKlmQpH%20x/AedJqQ2flC+RDWQ0yvQnpI1ZUXpRfNVLSNlBR36xhw+UA5i2OA9DQW0M4AowEsByZWeilpRpTH%20dHQujOXsgemZdSbOAemB6cW0M9KMq7Oatqc0w7ZBeSrKlOIuHQMWTWjZmz0dg+UMUs/jW+mlpJlQ%20HpQlWZ6glD0s0lSypWNgWjJNq2w9JOsKooy4B6aRPV+QFHfpGFqY3VYR1N5WqXEMvqEqvXhpZGAi%20HFCNNCPPUyhPD1Z6KelBp8V22tQxoM6MukoZbzMb6UCNY+i1ma3Z3DFcFmK4gjYuxMjuF40VFcEp%20CQye4RDeTVjlDCTWeTLSzIrz9GClt7khOaz09jiPmWbCsTZzJcewhc1szeZng+czl276/+uWbtY6%20BgoNXzoCCJ75T762qwTPY/V2QQFleDO581DC+XrQaS22gyAPyFMryTIY0ozLn3We1LmbMXQtJylK%20jmELm9mazR0DKsD7vIaHPViBa0Q7BX8r0Yg3ZMgZxHpWAuGtNrMXu4wYUADp7YD0hojzl9+yQUXV%20grcA0SnAQaxhzXlaoULszTXPcw3urc7ieYzR2BY2szWb18rk5aaK8M9EqOskSo7U13pS4HIBjiH1%204tAUa8/TAnqI3GfJtuJa57lGnYG31DZb2MzWXPdsg8HgJhiOYTAYLBiOYTAYLDi9Y5gmYN7F+QNs%20l97nIMFs7pq5B0zy4BsaYPrY6P5VJCecIv4682P4pw7cD7dejnMN8JFjfy38y4cQsh3Tl6Df+TdU%20V4MZ/tCOvRyhE0dzG47BKRucAbY/PEzbtbQ4Bgi3j3UMRngGzGDL212t+Dpf6WBa6rkGmS4cn85V%20Mq8bO4Zr68TRnL6EeOQbDQ8jgWLgRTFwDFQY+evv80IhXHzM9GI1mQ//r15x0fDoFV7+dYYZvr7F%20NKlszAPibXFv2TsAKjIdQvitPRcNBHXky7lIb/o/3htX+3kelJd1vgZ+zZy3jFHfL6/z9sGyXuQP%205ah1DNIIZZsizVleUR5XjmnkEsoHJ+nLh99Qfuz35Q77KzhCJ47m/I4hKDw9NRsAw0v/4RMXBlWk%20skBBsZ8w3OptLHAeKBtHJlEJnBJ9e/3ifi9GW6vcJaIiC0ONv2F/6VwsH41HpxfrJaavz4cyvvOv%2072sZMXhcWsgn642C/9kOyN9vz9+r687Xf0A6L8K8ynb3+1m+8D8dF0XuL3GEThzN6UvBhocnRkNC%20OT79/d/UOA78SsfABte9yxrHAJAujsOv72WD8nklcCDdWsVKERUMRugV6+PUAwpFAzXnYn1Mx7Gn%20lOlN9TI9lMP0L/tRrxhZ+fIzTytgfbGekWeMGPj/00+XEQP3A/yfW7iDuv/f01eXNvI7HcM2Netv%20NmKY4svyT/HE/xVcUyfOwlTiwWrgqNhD7c0/Tz9vdy4axpWhMd8z19SJvRmOoQHfW1Ren/ay5bnQ%2086G3WzcW2IZ7dwzX1IlrMBzDYDBYMBzDYDBYMBzDYDBYMBzDYDBYMBzDYDBYMBzDYDAYDAaDImPA%20MBgMBoPBoMgYMAwGg8FgMCgyBgyDwWAwGAyKjAHDYDAYDAaDImPAMBgMBoPBoMgYMAwGg8FgMCgy%20BgyDwWAwGAyKjAHDYDAYDAaDImPAMBgMBoPBoMgYMAzuj+9fp69Hvnus+9aWjr/2+Fvinss2GAx2%20ZQwYBs28+/rb1WQVvZ3ivXSq31/9J8TxkdL4hd0xYMjTWD/4tPrjw3tf17P6TqHPM9plcAOMAcOg%20mUXH/uX3ZVinvP/y4H+TiE6R8nPcnpzv92+f49e955Jw1uJ/fJX72/OvPv6vn79hb/zf7BSM/FxE%20p7/ch8/nz8ODPPojk3nB17WfERTP//Djw8NPYV+Qh2dXHp47td8ne3V++/z1x8dPf//4/fM/IeS2%20YLsVBwoko3NTSw8G52MMGAbNpDr3PcJTfP/qBilwtKFD9VjO13Wk//z1/OPL05MYPLCTLThv0Qk/%20/xu2E51rVX7i/y69/3wMj3msg50RBwlTXh5/vLxO6Tw8hjK54/6TgxkxeLFmGGL+df46+evvb77z%20XyMcMPDXkg9/zvfhf5zLJJZJCursz8bBoyFeB4wBogv/9vql8TzbtMFgsAdjwDBoRnfqyRmGEL4Y%20CBTCpfxIXLhdZg9C5++4XHVPzpedaLxKf3mc7a9x3vE8v3zwv5/+Fj29oCY/l/QvcYA89s+v0w4r%20vTiwEGnOZibEYIbhMb9Wx3RQZ/Xv639+gCAHCZhhwC/CumY7ZB3rpmoaPIq2MuprUc+gZ5A6GJyQ%20mxkwwMlLo/v9hdabwBnry+eP82NudLpzUABXeU9u0BHa+ePff/54+gnbdMZOFx4v+6EH8yvxOucd%20O/7S1L07nvez3z88xZmAZfqiEyIur98+P4rbKg8//vjysjhfHCBwNkKmKfqs/1yHFW3A59soW6K8%201wIDBzlQwP/dJOo4tmHH4NEKY3twJmeT8wyuC2zPtZu0PavPqOmLVvdXjpZjrs35BwzoDMKUH6dk%20F85SE43PuNdbcvaDgYXQw+x9ahFvISl9HWxP9AFqUObap3vwaITpAcMm5xlcj1j/dp/hqemLauJo%20Wo45iNMPGC5TshdDsqZpZ9xQAwwGg8HgYCr6jJq+qKW/ajnmKM4/YIj3a8XIO44G05WJ46YKl1Jf%20+Z++/KmOfffjw8MHH566nz4YDAaDY/jjjz+8j9Z+2/vsCkp9Rk1f1NJfFY/Z4A7dVtzQDINoOGNE%20JpENEG8/VAwyckzpTTIYDAaDc9Hjo2v6jJq+qKm/ajjmKG6i97s05lzk/UJOJzGM/y+k8ZaETGMw%20GAwG56LLR4s+ZCGizyj2RY6W/qom3TMwer9KZCMOBoPB4FwMH70/o2YrGco4GAwG52X46P0ZNVvJ%20UMbBYDA4L8NH78+o2UqGMg4Gg8F5GT56f0bNVjKUcTAYDM7L8NH7M2q2kqGMg8FgcF6Gj96fUbOV%20DGUc4BsH/qNQ319DyGAwOAvDR+/PTdTs2mdUU/EnGS9uGqwDAwV8AIpfVIR8ev5nm48kDQaDTejx%200bV9Rk1f1PJOhZZjjuD0vd8Wb8G6NEb7W7NkIw7eBnKgID/BLMV/zW7MOAwGh7Olj7b6jJq+qKW/%20ajnmKM4/YLA6+xWveY7H84tjleC95FQ+LYO3w19/f1sMFvg/frF/MBgcj+WrIfDla0j1GTV9UUt/%201dvHXZNNer+/nOALX6jgd+8+BkFhpwKjIrAPcdaOlqzKtEZkFj2jtDFgyPPu62+byvsvTk/c7xn5%2059t/swEDBDMLY7AwGJwHy1dD1gwYcn1GsS/6ryJO5YChto+7Nt29HwqFz4Ci0Cik23DyquSr34c4%20iItjqnHHLz87Gr4zX/guBD9PyuN6mBp0ksE0YGAnv4l8cUbjfs/4JVAMDjhQePm/f2f/YzAxGAyO%20ZwsfXeozavqilv6qtY+7NjfT+317eQwjLsjDj99fRIOKQUVcJBKndN79+PR3v1OfzjvJYBowsJOP%20v0JSg4lS+NnAUxEcHHBGAWsbGAbxg+LBYHAo3T66ss/I9kWB1f2Voybdoxm9XyVTI04ymAYM7OTN%20QYAxiMiFxwHDiWYY5MAA6xUkmGngPjwxMRgMjmX46P1pqtmfuU4BaxYev/ppFIyUcK8FbjV+T/yO%20GMo4R3byuRkGPZiQ/8/2hTTOhFzsaN16wEDhw59THAwgBoPBcQwfvT/NNfv5yTl71zDfXr/4tQn/%20Pf/q7/9gqgXTOqvWKdwAQxnnyA5fDwoWYYXZBpnOWeCtCAwIcosbGQe/470Mg8FxDB+9P101y4WM%20b4GhjHNkR58cEASxBhQ6nNtnAB0/BwH6VoSGT1AgfinuYDDYj+GjJzDDjycXMeOPmf8tZ/83q1k8%20ErL2XQe3xFDGObrDzwoHFJmBxZkGDKVbERrMQDC+f3X0YDC4Om/ZR2NZgO+DXdkxu49Zfsz2S+HM%20/1RHj/GJjDVsOGC474Zi+e65jGuQnbwpYnCQijcLD/GPXvTY2vljkDHWMwwGx/GWfbR/pcFKWo65%20mZpteeQEFfL48D4e8/DcPmX8lpXRYtHhK7EGAwsxBhVHknsqogYei4HDeNRyMLguW/jomj6j+7HK%20BFs9VolbENNLFDHjsJQeNuv9Hh6RQRZWistkyHwT5oubQtqpl1rI51zxrn/Ht+df/f8PLi8t93Gm%20skwysAcMqQGEGa4GEXHAcOAMQ+8LmTCzwFkG6t1gMLgOXT66ps+o6Ys6+6vqYzJw0OFnEPyLFJV0%20sFnv5wvnhHx4+MnVw8uPl8/Ta6K/PD2FPetAoacKWPGqzbD//cNTfJrDj9hWOPHxaug8VqfP/xcD%20BGOGgXFkXGwfxVbrEC4venrJPl0xGAy2xfLVkJpXQ9f0GTV9UU0cTcsxOZDGu18+uGOnNP0Fu5Ae%20Nuv94qssXQHB029PfjoH79dmw7VgvWcbo6TpjVyJBojHuNFimNbhaHGWToYxYMiT6/S5vTYMcsQM%20w5qnImpYu2hyMBj0Y/lqSNWAoaLPKPZFztT7+qv6Y3JMaYXPNfz72Q8+vITtHrp6PxQEj29IYoa+%20v8Z7QRgpffvcdkviMtL6GCvuEmZ3/ub+jgYAbATIYD5gyEkyTmI24ogBAz9hvVUHz0ctKYPBYH96%20fHRNn3GJc+lD9HE1cTSX/fV9XA7Mkkz1sJxdOHSGAfddUKHg0lhTJnEvBosvcO+n99lPOfqTgvSn%20COL+UwhLHcN7RGuRaQzsAYM5OJC3I8R2aiBx7QHDXo9EyldHj0ctB4P96fXRNX1GsS9ybNlfyXRr%20QVo56aGr98NoCKOfOCBwFeFy5DOFNz9yQDGNlG67o5WNOJgGDMk1C0GyAwpjXQPkmgOGrW9FaKb1%20DNPsxXjUcjDYl+GjJzDI8LMJuHg3pIeumtUDgklcp4DMhm9M4L7ObFBxo/Qqo9U59gg736OQeUgK%20BwXG4IDH6jSuOWCQtyL26tCZPuTWbWAwODO9PvpeYH+M2xq4gF9IB5vVLFaTIpMYRGCGAQtG4qMh%20TlCIW4blgLRgdY5dEjrhI+75A5zbLI8YHMj9Om6qLq5VHnnLYM+vTcrz7DGLMRgMJnp99L0AL/Pu%207E9JsKFejPfVIBwLMW4Zlg/Sgu8QK66414Yfhc4PJZVfljm5P8g1Bgx734rQyHUS41HLt817oevS%20Frq2nQz6ffS9wDrwaxbO9JSEBO9cmFaUUpxCe5n+xxMTt8ylXO0DBhq5NPYoxiAiF840jpxh0Hnx%20UsivuV+EXaM8mFHgo4/XWlvA82GgMh61fLtIvdf+YO2vlKP8wJno9dH3wmmfkkjy/fUysnG/fjHk%20jdOrjDNDNzrNlDOQ/8/2hTSOIuZD5CVVBi/WQCGIPG5veIsAHfc1n17A+gXOMmAh5FjP8DaZ6b60%20iZ5tJ2PA0O+j7wU+DZGSHm6mZle/Z1s8ujITN8JqcdYyjRZg1LkOdRamnIEOv2YHm0Lmy8y7KoNV%205igi7p7Ib0VAro1cz4AFl4O3x0zvhUibXhNOGQOGfh9d22ec8VsSfjb/8at/QkI+vSgFYdjnn6Jw%20cXHMWjYdMDBjmyIacc17tjG74Su/cYCgmRpxkhZmRp4aEATRzsAK5/ZRMB9aUnkvlZmyp+O7vLb5%20uMcccTsE58cMx1jP8PaAjls2UmU33DZsaQwY+n10sc+o6Yta+qvGPm7B96/+YQOkpZ9exDbCsA+v%20PEDcFjYbMLyLqzKlOCPAfRRXaFbEWmIjunRYxEtY+q2NscJFvv731FZJ4FKmDQYMJck4BspZBwyp%20PNc6yb0cn7y63/OpiBq44BKCWY/B2yGl95bd6Hjyf71vDBj6fXSpz6jpi1r6q5ZjjqKtZg34wY7Z%20yMyNnFBw3DdBY7SAY6fGE6/IdKOjaYFlojLd/scHNPpDvIrDdM+UTl0DbP0tCcvIZyIcRireLDzE%20P8pRxHyIvECYR10Gs0yGk9yjPNBJvkAJcjTy1sh41PJtAR23bCEbZtiJljFgmA8YpHz68meIkaGi%20zyj2RSf5lsSebDZgQKEuI7NHP6OAeyWogJ5bApeR1opvSXz948cH3/iyAS7TPlWv21RRpnJN0gKM%202uw0g8z2pRyE0TEfRcyTyMss32G7usxB9nB8vA0AOepWhIaPWo5bE2+LlN6bkvAD17KbW6PHR9f0%20GVjAX+qLrJmBYn/V0Mdp8E0nxKuRHjYbMLCh/NMRbsS05auhLyOwucSO3xgMXL40NpfWWyMyjRYs%20Q085DjNcOQ/GOcpRyLxYjq2qbMZxW5fnTLciNPJRy7MMZAb7Ah2PNmANCERYyoauYTe3SK+Prukz%20in2Ro6W/qkk3B/rZWulhswEDKvXDw09+wUjvKOaMyEZswTT08P/CMRgOgXFkXGwfBfOg85QL82KU%20Tcqmjs8ZJgcLkDOuF2DeMGgY6xnuH+i4tmFuz/6nnWR8gZQxYOj30beMnkXISQ+b1SxfBY0RDGcU%20JnHK/W5a+HjL9CqjNPScw1gTBjnDDIOZt8RgKBcXsmV5zvBURIlpBmRaXzEetbx/oOPRBgqDAW4v%20bMY4bgwY+n30LaNnEXLSw6Y1i7UKWPgxw13l4X4MplxumV5lhFGbnaWSZJxEB3yGAUPJ8c3EKAe3%208bsVsiM+260IDdczQMZ6hvtG674UHZ6KZ8kYMPT76HsCl+dYD8GPP/L/2lscKTarWb6OErMLEj/D%20sNG7EI6kVxlh1FUOQXa+YjvlPM40w1Dj4GZxjPJtgrgVcStT/fJRy/Hq6PtF672UaBvcb8VLHDsG%20DP0++l5gX4zZBPkLwZ2AHjarWWZIf3wK35jgvluGZWgthzfsYOypjlWHpzpXKWcaMHhJ5DNKqg5C%20+BbIWxG3csUuH7XEzMjgPpG6n7KB5P5EGGQMGPp99L0g6+DL01N8Bf4U/tFvt7JdzbqrOjmSiWsX%20/O87/56GW+ZSrvYBQ8rYo7CzNTrdlBM5w4BBillGUZ5UHTC8tzy4OuetCHxy/ZbAbRTONMjvXLw6%202xrcB1LXtcjwuK18gRnHyRgw9PvoewGPiMaZfuc75JrCl8e+fnifmv3+dVq3EOQe6FVGbeBREp2p%20jmse6+QWBgypvFvl7QFX6XxUEXKLt8EwyLn2lzQH10PrfUqq7Cj4DoQP+n30LSPLjSUAkD24iZrt%20fUY1vvJTvExjLfK8LcwMXUjSeQhnsNgn5AwDhlke1RURpFRGud1Tnlu8FaHBoAezDBw03Pran8Ec%206Hi0B20rhf95nLQnbg/6fbQk1Wds8h4Gg94+7vHhvXn8z0ZYD11Ht3S+a4+5vPGq/s1Zkfh6Tco5%20BgyzDlQ7iSBJp6LCTjHDkChDlEIZIL2Ob7oVMQ0Wbv11y/dUlsEcqetye+YTUmLYUa/d3BO9PtqT%206TNq+qKW/qrlmBx4KRRkD7pSxYrLS+U6xX33MU6HREGYl2m15tpVmpeRl6i4ivdsxwp3efj2+mXR%20ICX2+JZElGD4WWeR6YTlcUdh5SeVZ6t8sgw+LBzbOgCStyLu4QVI8lFLuZ7hLfI+6MxMXzq2kd5R%20MC86TzXhZtxOu7knLF8NqfqWhKPUZ9T0RS39VWsflwLxp74XawiX0sN2wxAszHKFRKWjAry4bYT5%20fY1YlXkZfRUaILwsqhTfRBnglIdJWpBGPjN8drKqs005Ei8i7lGk8mNJLIuIJ8snt1sc3z3cirCQ%20g6C3vJ6BuiF1pfWX20fBPERJ2I7MbxQjLuMN+nx0TZ9R0xd19VcrjskxpfXOp+v+LKWD7QYMe+EG%20G3zvNt/pjZWevlISb4+83H+ypeV7EvL4FrShU0zHACl0wpQz3JIoOjdroMAwVc615bnn6XuuZ2D5%207mHmpAWpHym9qtoWcga7gdAetA1ZNpULO6o8Z6LHR1f1GZV90dr+qqWPy/Hy+mdMC4MNpCClh80H%20DFikpTNI6QGfGp1GXJCHH7+/TBXrERVuLRLpGa2R6byTtKANPUrCodU6jLMOGKwwHc5t+bsWdqb3%202qHKRy3P/sbKvaC+WDrTGn62AcNCDL9gxWXYoN9HS3J9RrYvCrT0VzXp1oBbGZCnn6ZfLT1sOmCQ%20b3vcOqNHMzXiJC3MDF04g5RDMx2J4UTO4vgWkhgISZmVMcRfg7zPf0+3IjQYKHDQcM/lTBF1xIlp%20FxCpb2Hb0i/KaewmYSfMe7K8Qbh/zDD0++hbhp+3BvpCXUsPm9YsH+24R3qV0TLyopNTYu071YBB%20lMcso/V/kOj4KpG3Im7tBU0tyPUMKHsOLhKU+tK7/R73Qw+C+fBi6I/Mq/W/DOPvUcg8yfws8izL%20qco8ixv2Dfp99C0jL8rlRbolPXTX7PQEhFyF6ZTZZWoeNskt06uM0cCFkUtZOAwr3Dju6AGDzF8p%20r5AYJ+EEa8uzpgO9BzhA4jsacsj61PWrpRQu959hcGrli7pkhVn/I95R8PypfOmwWThFlffI8pyJ%20Xh99T8BD4FbK+T4+JVZfvgaRYbPwG6ZXGaXBLxxAIsyLdnxKDnfizJ9yYklJlIfH1cCnItB5vqUp%20enkLJveopazPkv6k2ksfj/+PwswXJFM2xjPL5447imSeIKI8MY6o/1m42h64uu300ffC6T8+hVEL%20hJni/zr8lmEZWstBw9aGHkU5BkouLuTIAUPKecn8LfYlhHFK5cHCxtor7Xvkjy/TdzJQ9tSjlrI+%20dVvM9kG4X8cT/8e2OYiYJyVZvTLKDTlFWRJ5kyLLZrWXLvtRfuBM9Proe0HWwTk/PiVWfUKwTfnn%206Wf/yAo+iHHLsGyQFqRxWw4j6fwMB8Ft/B7FLE+qPLosMr9WuNwu8dZuRWjwFBLLj49sWU+GyPrU%20de6loFMMixLiH8UiP0HMvAZJ7WP4GQbaVfnP2JZMZ+DqttNH3ws38/GpKVNOiR+/+pkFXP9t8S78%20y4st5oJzpEg9V5s7JodMowUauTZ0GW7JLI5wHgw/CpmH2bZycMkwJ/oY/J/ENdtbeSqiBGYWWA/W%20gk+rbqXIdluEZeKfZTZLSil8sT+U7yhmeUrYhRexr6bsY4bB1W2nj67pM2r6opb+quUYC77WwOp3%20Ecb3PLSy/VDMjWi+//v5x3/Pv/74/Lv8IEbbyMZ6HvYSJl6lmUPMgLRW2KUc2w0YvOScBiTsP6Pj%20kyLzl3JwCzGcYgreioC8xVsRmtx6BlmfetuLpXMpPRNhR6HzMxOWRZfJKqOTWJZ1fngzZB4WUshz%20TsaAwdVtp4+eYfQZNX1RS3/VcowGFw4s+3TcJC+v4VXRLh3u62HTAcP0/mqn3CFjqPDpdkR4RWUD%20l5GXqDiX1rSQY/lSDY0cuWExCFaN1rDrtySEmM5AOI6UsziD40tKwvF5Se0L4Sne+q0Ii1SdpOqW%20YulUDDPa52y6JvNvlaUm/ChkHrQwfLE/tIkOl/+PAYOrW8NXQ+DL15DqM4p9kYvX0l/19nGA+ZUw%20DOIXO7pBUC+bDhhQcGQMAwUUdvq0phvZYCDR8IpLYFWmNSIrsfaYIwcMVpgO5/ZR6PxISYVD4r5E%20J2Y5vtqnA94a8/UMf8e6k/VpidUGMr4+NrbNQSzylMi3FIYv9odjjxz8pPIW/zcGCItyQEQ9jAGD%20q1vDV0NqPz6l0X1GTV/U0l9t0cexrJIYtsFAgWw6YEDBMH1z+VLWlGEMHjDT0IQxNVR6z/alsi/H%20YCAz5UeM4lYwHTtJC9LQZ8YvjJ5iOgeIjHsLjs+QUtk06BQfPk1X0uNWxBK5noGvjmad1uiRFWcR%20dgJdm+m+FIbr/Yn4LNtRyDwsJFVGQ3QaY8Dg6rbDR9f2GTV90dr+qqWP0/i4XnAcxQo70aJHFBqV%20jDUMW9P0bu7P4phfPnQtlLtUfv+AoegYrP0q7AyOL1mOXPkS+1Llwb05dojjVoQNBgqsIwwgYr2G%20uk52UE5y+yhn0LVUPlvDzzDQ1pIKN0W17Rgw9PtoUNNnnPJbErjlXysdbDpgwNUgRkRTgS8FR5i1%20avOWkGVqQRp7dAyFztMK08femuNblEOFS+TV87gVkYf1BJF6ZbXFLCyhg1Ji25xA16zyWJKKH8ty%20ELM8qbpPls1oIxkX24N+Hz0os2nN+sGBayxM7xBsT41420rdq4zS2EtO2nIo2kFw+xQDhlrH5yS5%20L6RB5P15vKRpkIevjoY8PLtBu6pXKSldsv73otrm2uDcs3wZZVqEJ+IwnbMMtON2yK9V/1aYljHD%200O+jB2U2rVlOp8hpHFwZIgz7bpleZZTGbTqAhLPTDkU7wlubYdD5p/AYIqfZx62IOuTi0P89/zmr%2012ox2ie2zYG6ZuVHl03+nyx3KN9R6PyYedZtkLAZKWf0A5DUvlJ4C70+elBm85rF4sbLfZhp2y94%203HCl5hH0KqNlFKUwHc5t+XsUPk8pR5ZxcLoMOhzgVgQ/5zxuRaxDrvkoDhqMdrLiyrY5Ap2fmO/w%20m8uzLmMsy0kGP1KscuTCpZx1wJBso0J4C70+elBm05qdnoy47a9SpuhVxplRWKIcmyUz4+owrC2Q%20+dFGv3ACQuK+hMPgrYi3+q2IXvCCKw62IEnHvCIs6tpJOqXU9sKG9P9OGP8odH6sPObEbB8ndzfD%200FCeXh89KLNpzT79Nn0lC4+G4BFLLbdMrzJqw/AinEU0oAqnB4mGdRAyDwvJOUGrzEL0iv9r8V7k%20QeardRvpHcX750+xDrmeQeaRYoVZbcd4R+HzkdKpEL62fGeZYYh5VOUz8w5JlPfuBgwN9ProQZlN%20axbvW8hJD6sfOfn++uPl88fZMXCerU9r9CqjNgi9nXKIMU7CoZzRUejwVDxdJkyh44NK6Oj4ToFr%20IfPB/Lb+cvsocP6Pz5/j+yt4a8ISmeeUMM7pda2i041lOYhUfmolFf+sA4bUAKcU3lKeXh9d22d0%20P1aZoOuxyiux6YABE8glWY14ZvXyUotQqckXYfC1mm6gEiodjcGGaJntmI6dpAVtEEmD0cL4Snjc%20Ucg86DIk/1dlmcVz+3hVDLk2Ml+zfK7dFnKkE4dw8AV5j7fJMW+J/KbKxHY6CpmHRd7D/1rn5D4p%20sSwHt00UI49atJ3IfZRDy5Mpg5V3s62CxPZpoMtH1/QZNX1RU3/VcMxBbDpgYIVDOKuAbYyasM3R%2008PjcziizOUNXO2vzQTW6zfXwHJBWpDGoLe1weUMKko45jRXFtoZrHAOEFwRs3O75q0IYuVL570U%20rtvx8E7J5Yd1isEDw1eVT7TjUSzyJESGp+JIYZxDcPrg8yH0pCbP2pasY07jB4z/F+HKTqQwTgu9%20Plqj+4yavqilv2o55ig2HTDgQx1WYyEM+7i9pkHNjj6OBisq08V9fOBXM0UaBfb4lkTKYFIGp8Mt%20R3MUMU8qP3o75xyiIxT33K99K4LIfC3q3Qpn3lPldnL4gMHJdJsnDBrcoCzus9rFCJNlOrQ8OT0K%20EvOq4lrtdooONlcm7BP7rTJIOdOAIeZP5ZPxFvGlhGNaymP5asjaj0+l+oyavqilv+ru467IpgOG%20z09OEUIhMZXiBdsu7NIA2P4QjihzGWl9jBVnjcgWiGkexMNnPlehFJZ5h7QAI5CGErcN4zfDnGiD%20w+9RyHx5KTgJS7gvdmhOjmKWN6P+dTnMcoXjuO8omJ9Yv2L2Rq5nMMsgRO8/ZScr/zfaDcJj5e9R%20yHxoYThvJfFrpBhQy/2WnK1tzLxyf6KdIDyuhV4fXeozrKt+3RfVxNFc9q/s4w5g0wGDx1U6viWB%20UZMXfFfChfldrhK4vYbLCGwu8T3coqERdqlsS9pGbDKNFlKGobezYjjHo9D5MctjOQYVJjszOMaj%20kHli/mftEvJthVF0HRzFLI9BWMfojLiegfGs+F5UmY9C5kGLDC+VQ24fBc7NfELf/QyQswHcu760%200SQcMFw+Y/7i43MAIeVUMwwQZRuQWO5UOznhvt4ZhrXU9hnFvsixtr/yQRXpnoHtBwx3imzEFrRh%20SKkxoFT4Ucg8LER1NFJkmLwVwcf/joJ58iKcXbKMTuK+hHM8Cp5/lieXR9Y1hGHyVx+jy3e6TkmG%20J8qghfv3Bu/DwFocvH3z0uGXRcZdDhim95NwWwvi4ZYeznmtt6PKOpWSDaPeWUJda6DXRw/KjJqt%20pFcZYQRJZ5YxIB6jj+X/t+DEZ8Iw9yudXSzPQczyKKWibVLhR+HzYeQ7tZ4hVQ6ZBuIcBc+v86T/%20XxOn127QIaNjRged68Qv8uLfwskZAvnej5m4vPKlZTxW3kaSgpkizlDMzzUfWPDxWqaLfEMwqOnF%2050XXN/Jm6VSIZ+4L0tM+vT56UGbTmr002OOPdw/PfpoNUyq4BzO+VikMRRlYzoAsY5ThRyHzkCqP%20VS6G0cnBiUmHeOQAyJKWtuExZxjM6fzz/jgkqVtBdBpHIfPAPOtyyX1aZnFDnBxyduCPL5f6or7K%20/ynoiPEa81JHHPPhxCwDxeXTGijoY/i/xev31ziwwWBFDkIgLMu8TNPABsfg2NKgYpanSn3Kxqto%20nxS9PnpQZpeaxeDg+d/X6Srmlw+zhoRAIW8Nmf8WYAQpB5EKh5SOOeMMQ3QIlmNwYbwVAUcF4T6k%20dxQ8f8ynkGK4LmeH09sCnFvnTf5/6RzCdLeYbZAiy43to7Dy4rdVveNKetEWSvyxLg46RMwO6E7U%20Euio7ETREbeyyIv4X8psnyxT2NbHtsLBEQY75bq4LMbkrQ8zP1YbICyRdyncN2YYzsmmNcsnIrB4%20BIs6vj3/Oi16lDhju8UG7VVGbxCWIeXCndCAtJFFwzoIK0+UVJ4pdEBwPAw7Q3mSwvZR7VQq/1kG%20c3JbT1+jI5T/Y//Pz39N09huG794bwrWmKCT4FX0WkFHu0bklS3zTpnVu2sTdmS8UuYgiFPxJUH8%20mtmBLZDlWGv3utxx28meuob24KDCqj9bpgWa/paJ+5+DEW/zFeVuoddHD8p01+xfTnDLAfLy72vc%20tuSW6VVGaQwzwzf+n0nKuEL4KTolnUfxvy4bOiM6FTnlynhHwXzo/OjtmSTa5qxlQcePTpXOWzry%20vYWd+dpfiv6fIjsiHRaPCYOgXz5f6uQoeH5IUq8ghm4xvnXcUcQ8uPz6QZobWLIdKFbb4DdXxjHD%20cE66axYvl6A8/TT/1dJDz3u2+ZrNnkdUepVRGsNCEh0PJHVMNKyDkHmoFflUBJxLDGc6rh6OYpaP%20kBdzW4jMtxV+5GAuJ6h77cD5lAqFi/Lk4ryj4PkX4upddkAsE8VaA0A5CpmHlP7M9klhPCP+GS4c%20Znl2edTtIrcxmItxhUTbaaDXR0tyfUZNX9TSX/X0cdeiu2bl7IGcTbCkCfHM6qr3bLvjXh6d8sUG%20OO+AIRXuJTgHHSca1gkchZRkWYIDoeOQ++QxR6HzIYXhi/2G44Yw3iE4fZB50CLDeUWY2q/TOIpU%20fqIo3bJmrrScYjAn9GeRT0O3GMcq02n8gMo3ZnU404PbX9hOfRnWSzi+hV4fXewzavqilv6qtY87%20gO4Bg5w9kLMJlrRgvfHqEpZ4CRMa4OMH7zywQImNcZYBQ8pILLGcg5cOw9qCRX4oIV863/KqNnvl%20dxbHJyXRPsW2OUFZFnlkWRJlyu0/upNN1ndOEuU5w4Ah2UapfaIM+pgzlAdilcWH48VEhk7pMB7f%20Up4uH53oMz79fVnTUtMXtfRXLcccRfeAQYMCo4DPrp6xzf9bO+vLG7DEKzLXvGc70fgl9viWhGkw%20TlJGBkkaYIdhbYGVl9l2KCv+l7ciUlORlCPLw7zL8mRFlFGG8/+jsPJEWZQx4bCt449qm1Rea8Qq%20B+RUdmOUa5Zvq9wq7ChkHizRZUy1B4X7W7B8NWT9tyTsi8yavqilv+ru467IpgMGfnxqKujlF4In%20Jlq4jLQa37PdOsOgorIckBakMWjJGRH36Tg9hrUFMi/ReQknJvMrBwvJF9YEOcOAwYvlpFW4bhMd%20fpqySCnkP4YZ5T9deVJtJCRVD2cYMDD/ybYKovdb8c9QnlIbxf25dgv7Wuj10ZHiDMOlE9d9UU0c%20zWX/G/uWhGysL09P/jEcMIV/9NstFN+znRsUNM4waOR5W4ARJA2mwoBS4WdyFFb55GAheStCxD+F%20I3eyKJMKt/ZFYdscBM6dyv9MLN0KYdZxZxswlOpfbuu4p+1ga8Rot1soD/fn4nFfS3l6fXQk058U%20+yJHS39Vk+4Z2HTA8P3rH35UNP3zGkZIk2AxyS0jG7EFaQxaagwoFX4UVl7kNh/h44ABklqMxm38%20HgXzEkV3NIaTTu1j+KFO3MivDo/5F5Ir79kGDKkyyriz40J8hB1FzEvIh/y/VqzjzjBgmInVNgxL%20tBuEZWuh10cPymxas5g6wZQKRkX4PdNUSi+9yugNosLBaeE+HSca1pkchSuffIkOXwokH6fiC10Q%20f1amUDdHIfMAkXlLbVv/y7Cj0PmRMsuvoY/cb5XrFAMgo410XuP/qnwy3lHI/Czq32iP2rAz+IFk%20Oxj/6306vKU8vT56UKa7ZvHNcNyvQSNhRgFTLZTLGoaHxbfFb41eZZTGUOUoKKl9IfwI8Da86QVM%208/fsW8LBAgcP/jE+o0zRURyEzIOWZLslwnqc3hak8uMl5DdV1lgeo1xHlkfm1yrPTERYqpy30MEW%20w0Q5z6JrUqx8Rglhi/KF8BZ6ffSgTHfNsoG+v76EEMX36VXQt96ILENrOUzjCJIKh5SO2dNRYGCQ%20e8c8ZhG4NsE/NiXz5/5HHB6LeLP9qlzXKE8OK09RMh2QdUwsyxG4+pN58GI5Z+nEE+XTZTtD2+g8%20LUSWy/o/yCk6WOYt/JplM/JvtdFRMB+mZMqVasdYnob26fXRgzKbDRhy3EMjsgyt5ZDGoCUVDuE+%20HSca1gaUBgYQ7OM3AYDPg8qLWQ7h8OT+PcvTwixPykkzXOc5FcbjTzH4Mepf59ksgxF+ivJAVPtI%200WXUv5QzDBjMvCV0LyXcf5q2ERLDjfYqHdNCr48elNlswDDdlkjJ7TfipZwbDBi0AWUcYHJfCF/j%20KPTAwPo4jx4YpMC5Z0afyKcuc+n/Uzs+SKKcUhj/KGQeZiLzruvfEhXnKGZ5EvkxxSijJWcYMFj5%2002XLlhUS0jiKRX6EMO9mGZRu6fCW9un10YMy/TX7/Wu93DC9ymgaR5CcUygdY7HlwCCFzEPOMcv8%2012yfccAgJcZRZbbKc6aylP6PIsqly3QUOi9eMjpHSZbRyRkGDFb+Ypgsny6r0UanGABBEvnWZU21%20TSxPA70+elDmJmq25RnVrZ9rlWm04A1CG36QlPF4CceYBuf2odPHgsLUp3x7BwYpZJ5a8h/rQtXJ%20KTpZladZ3tU+ij4W/x9FKj/y/5TMyqrCjyKVHyt8Jpmynn7AYITpX1m+Q8sj8mHl34tui0Tb8PgW%20en30GfqZs3P6AUPfm7PqjykhlaEFaQwp48HiQXb0XCToj3H7S08l7DUwSCHzvRARnnIgMpzb+D0K%20naeZNJbnKGQeZvkN5dBl0P+n5CisvNSWIRV+iityy36MsFkZrGOcnGKgDUnkj3FSv1HC8S3l6fHR%20Z+lnzs6mAwZUFkZceA00BNvuT9jbxmUEJxrApbn3u7lz35LYWh4+PLlOfxoM8DYCfzFw4KBgkhcf%20/+dffjLTGjJkyJAhF6n5lsRR/cytcf4ZBqNRrJGdpOUYzbUGDPj+hpw50AMGf7vh8fnHT+9+No8f%20MmTIkCFp+fTlz+DV0xzVz9wapx8wyPduX74V/jA11KrvixeOKTApxiR78PJ//8ZBAgcMn57/CXu3%20Z+/yXJN7Kgu4p/LcU1nAPZXnnsoCuspzkn7m7NyMpnx7eQwjN8jDj99fxPBNNJxcbJI95qRg4LDn%20QGEwGAwGNm+ln2nlPoaWg8FgMBgMdmUMGAaDwWAwGBQZA4bBYDAYDAZFxoBhAy4rY6d7WHF1bHzE%20ZpJdXubBczw8/3jdI/kjy3ZFXh5RDvF4VI54L7MyfgPzet/vPGv5569nvyB3N0Ld4ukhnAUftdta%20v7cuA1fL40usPo+uDHisfI1drMrTzjbfwlvxE2+dMWDYABrL+8enyTjCCtnJaTz+ePn8cWYsiP/4%208D4a0btfPiwNzIV9eMC7Fj5OjlMd87+n4FxE/Mv+h80Ms7dscPy+bEYnS0d7BicyGzBoh6zzLv5/%20+XeHcjF9d/5vr198/XMVtqeUPwSFdkM+HlzbTW0y6VJV+Z7Cam8nXtdiHMrlXJvCvPG8BhhE/Pnz%20JX947Dh2nOF46N3j44cQJ9jDDmVgW8/aJ6AHDaYNJ/KEMn7+yPy7Mrq2enn1yeCksYyXdprbfE0d%20aR/Tw1vxE2+dMWDYgOicnZH85w3kwRn3ZJRwJNbVxj9//fPjy9NTMFhhINqZ+6CMwej4hsH1sGXZ%20ZFpWOY+kdcCwR7l0nU55M67aEvlbdGKL/OeP5/nRocgV37Ny7sx85bmTkFerg57yG+pHlI1I+9m6%20DJb+E573t2d33owN6zxZZZyFlcpoHJ+qo1Yd1cgy3LOfeOuMAcMGmAouDGAyoLkxR8PRBmEYyOIY%20iYg//a86h042LZsPQpyP4cpIdILXZNGBrutQrTqeyvUQrmrbyxXr25KUjqj8sB3QUXnWli/w+u2f%20yxWsa//v/wpduCKys2HZfv2SeAV6UufC8VKft0Ccb0aiTSwb1nlatJ9jFlYqY9heU0e93KWfGCwY%20A4YSzvBLaIOng+MIX4+u48s9nFymFfOjf5xjMZ3pd6j4CeffyqZlC0xXzJc0DsHVk8wrpmwlcFi+%203GHfVPfscO067i5XTNfVl/L1ut6z+dtgfxwohP3kUmePlynyjfn2eT67EKerA3663tfTZX9pun6u%20f6IMxi2lFrAGQdonzo8vxkqSNuzQ9erLKNvA2ffaWxKlOtptwOC4Gz8xmDEGDAXgWAcbQmflHONW%20zuoUnKhc0XmHThCdh89bcOZ3jegMBzfMvfqJG2cMGAaDwWAwGBQZA4bBYDAYDAZFxoBhMBgMBoNB%20kTFgGAwGg8FgUGQMGAaDwWAwGBT48eP/AYR93keThFuwAAAAAElFTkSuQmCC" height="269" width="524" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 4.&nbsp; </span><span class="textfig">Average daily growth in various periods and rainfall.</span></div>
        <p>In
          the period from planting to the months of March and May, the daily 
          growth was 0.57 and 0.7 cm day-1, and fell sharply to 0.2 cm day-1 for 
          the May-July period, which coincides with the highest rainfall values 
          ​​throughout the time period studied. As <span class="tooltip"><a href="#f3">Figure 3c</a></span> shows, the soil moisture tension in this period, at depths of 0-15 and 
          15-30 cm, remained at values ​​of 0, which indicates that the soil 
          remained at saturation almost all the time.</p>
        <p> <span class="tooltip"><a href="#B7">Ferreyra <i>et al.</i> (2011</a><span class="tooltip-content">FERREYRA, E.; SELLÉS, V.; GIL, P.: <i>Asfixia radicular en huertos de palto: Manejo del riego y suelo</i>,
          Inst. Instituto de Investigaciones Agropecuarias, Centro Regional de 
          Investigaciones la Cruz, La Cruz,, Chile, 54 p., Boletin INIA N<sup>o</sup> 231, ISSN 0717-4829, 2011.</span></span>)
          pointed out that in most plant species the air content in the root zone
          must be greater than 10% of the total volume of soil, while in avocado,
          it is estimated that the appropriate limit for the roots development is
          about 30%. The properties of the soil where the work was carried out, 
          shown in <span class="tooltip"><a href="#t2">Table 2</a></span>, 
          indicate that at field capacity, for a depth of 0-30 cm, the soil has an
          average porosity of 14.5. If it is assumed that all these pores would 
          be filled with air, they would still be below the limit indicated by <span class="tooltip"><a href="#B7">Ferreyra <i>et al.</i> (2011)</a><span class="tooltip-content">FERREYRA, E.; SELLÉS, V.; GIL, P.: <i>Asfixia radicular en huertos de palto: Manejo del riego y suelo</i>,
          Inst. Instituto de Investigaciones Agropecuarias, Centro Regional de 
          Investigaciones la Cruz, La Cruz,, Chile, 54 p., Boletin INIA N<sup>o</sup> 231, ISSN 0717-4829, 2011.</span></span>,
          so keeping the soil almost all the time at a soil moisture tension 
          value of 0 could have been the cause of the decrease in the growth rate 
          for that period. By decreasing the values ​​of rainfall, from August to 
          October, with shorter periods of time at 0 tension, the growth rate 
          increased, then decreasing in the period from November to April, where 
          the coldest time of the year occurs, which as it can be seen in <span class="tooltip"><a href="#f1">Figure 1</a></span>, average values ​​below 20°C were recorded.</p>
      </article>
      <article class="section"><a id="id0xffffffffff251680"><!-- named anchor --></a>
        <h4>Water Consumption and Crop Coefficients</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Water
          consumption for the total cycle studied was 946.2 mm, which yields an 
          average consumption of 2.14 mm days-1, which varied between 2.3 
          (November-April) and 4.6 (June-August).</p>
        <p>Evapotranspiration is the 
          combination of two separate processes by which water is lost through the
          soil surface by evaporation and by crop transpiration (<span class="tooltip"><a href="#B1">Allen <i>et al.</i>, 2006</a><span class="tooltip-content">ALLEN,
          R.G.; PEREIRA, L.S.; RAES, D.; SMITH, M.: “Evapotranspiración del 
          cultivo: guías para la determinación de los requerimientos de agua de 
          los cultivos”, <i>FAO</i>, 298: 0, 2006.</span></span>). In initial 
          conditions of crop growth, with mostly bare soil and a sufficient supply
          of water, such as those prevailing in the months from February to April
          in this work, evaporation may be the dominant process and a high rate 
          of ETc can be obtained even when the transpiration of the crop is not 
          significant due to its scarce development.</p>
        <p>A similar situation is shown in <span class="tooltip"><a href="#f5">Figure 5</a></span>,
          where in the month of March, with the plants still in establishment and
          a height not greater than 40 cm, a daily ETc of almost 5 mm is reached</p>
        <div id="f5" class="fig">
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/Ko1gUrr%20YgQUik11l2SKNsReKPkcBjmUX1QSjaZUO4/8t+NjcY0dT4S2YlGJhMB7YHBeNn5wdSqz9A0e56LU%20WKMHrULXdt/CjqZgYVB1H9qKBQt0MQDNDoHffJPEOXONUz4zckwwdtVlOOz7Prb3O0MT2k/dBqCT%20PIQ+B98rAJ2CLoWYOhPBe5BL+FtyOfqwoym8hDk0YJbrYyF025g+KRaWW+2pVSkgzdSpKFafAlEG%20ypQLfXWiDeRj8qiNGQVQs9fX/PUp3Nqwoyn4U0O9mlzFkrViWTo/ttPsQYWiGEPsPARj4hRAjpJh%20SGIvD2QCI3o2+ygY1BReGfe72uUq1qFB89rVZFFhXQ57wxQFmNN8jQns1YaaKRnhmJJRTvK+D5DF%202LNS9rGmfgyjmqJ9B9gobEnF8iyQA194KrdLsagoBDnJJ0lxdrHL0iCPlEET3bBpF8tzjxSZe8S6%20lu+OHjplkZyWUizy3pbxoKaw3+T9/V39X3nGogCqRDufMHTRp0z7gLhQQjA1H0sB5fGy0XcjPbgu%20GaAwXcyJgkxRkn3g8yFM0pQlFYujKtdbYh+mMlwfiIMKUdpzYAIuVIm+fMTb1QPrk4ExSMd1D9wA%204p3K5l2M5+tOOKpidYGxMyq6qwCMs62pE9BGH2scGqbgHfLzoMklvygWMkVxu/w7rzRWLx0K3oXV%20KRagICoMBXm6qIRkFpNZsM8MFGBMsTxQLJ7BcNtA5jIWjH6MCYVBTSES9gYXDqVYHliVlCmniQys%20A6OaIsViie4xFCtwmpikKaFYgVyEYgUWQShWYBGEYgUWwaCmsHfD/d15/V8oViAfw4r1+/H17tvb%20VAKKxbIaBtU4Z/yDcz6CxHX+v7qsVm/yP/udc7SQrvG7/qeXyZGxEd5p1D0/f/ys7kvnxKXrvIam%2055UPf85vrM7QdVa86lxpK17Fo3PKwP98FEnPNHknH9fXzblPQ+UmsCBS5aYMHImbOBU/ZeacoLxw%20vfm/PudtKc75nSk1nXeVm2D7yddxWZ7qc77AqnPJmHRMNvV1BkV13f7X9RR43vKerhGv7lHd61z3%2077wqWB8PDjaSGEPO169yvrRVEjkf/SwJKnAMOUuXUZAcoERjuMv4dN7xFKv+hMgQSilWrlBzcGjF%20yqnorHsKKpZfmNCHyYrFmviuTHLdr90SEsl2KhEU3PfNPtaHk4ZXLFZa8NFuqNeDJotB3JvN1c66%20csC9f7abd+zIF1LJ18317pptvazbzpe+tgrV+zzxrRzi4uuy7QWSfJDdf71UoAwwDF+h9dBb6O33%20OnEHWDXaLvfj9taeIb52ffAxdn735VYTCwO268mayZRf5OHjUjPZTvvurvqMiz7t0oW9GKtLsdDi%20trCATcO4T7sKZFprvdqg8lir3WYHFEcfPhJgLD6Pywu3fvoJUOm3m/t3+dKcmPZmaKP9MU9NI/H5%204DaLkk8Uoq3U+FxULt/h8dBHOdsylJK32YDP9tonglvl3t5uq6/ap/T9Nk8YDAs09buA/9e3Nhjl%20IB5k6ecC8ScpV7sM7P2PkZFu3zLpvRSrBLpm0gUJIKfZwWoOiUM3hb6i+5DTfOXEA47WFJZCMef9%20gytWjvNe0sfKSe/kFevxPoOxDtwrZCjhkDi0Yh2csfBLeB8ORw4nFweUcQ5z5lNmGOvx6PS3Ht7G%20xJ5fqi+5W3yb9/cCMRYDtX2YUtElXkEvzZD4K/iH/sVgDxbkoRRiSuSM74bMtf2BlAEfU26EH1MC%201NeQrOXQN3FtdmVlPvF1VQ9SLPL87++2c7gjW7HMIdx8eb1PjhwFsPfbkvOrDOD8USh6QuD332qD%20eZxJXfNOvHpL7NSCwpJBnER6QYC4JEyeI216ZzjqpM3vFAjnHLAgDWVGQPZ7ik94S/+7BYRLx+H8%20IjnGKT4PepHEjZNNPJe3VUeCAORkI2R6ZMRNOTGw60vy99bjIo6vKR3khaPbZSA2oFl/LBN5tiuJ%20Z8XuyIHvG9ELRXFkvFIGey80lY9OC7/dnL853cSLnO2elB55RZ7IFZA+dclvBDpJlJX1//zG/VIs%20tRLk7eo8yTSV33rHKT51iBZtCq234brb3oHUdQqM8gFbepx6XgJDCKARfhIWPSRemeIaT11vUhc5%20CZzFgFb4pFjf7v82FiggQI0if/t2Yf+jWBZ3ui42k/GgcKSDoKRUAGvlP5Tg/qUafUa5yDfxeqam%20Ik2Bb39bPG0lBnzWF8vnPvLSViwpzRB0j/JpSpwYxselmQ7u4K/9X3egqAuUl/oirqeaCVEsq8MU%20KCNHIMZC0SgXz8C8MmBwPB+rNb7ThTU471SGx6F9uimKNYSce0DOfet23jMUK2u44cAVfej0Sjnv%20OfGAT6FYOb3CQ/fSDo1ivcKCjLXqucLAx0YoViAQOCkEaQUCgZNCkFagKDTsS2AVGEPHTCgxjArG%20+p4aMgfM+QgMoTO3obiZ7yBuhs6Zjwh8HgRpBSaDeS3mvZi78isdmXBlhSIj3Jo+gVxYFQgBMS8H%20mP96o6YKzPsxP8emHbZtzmazQ2CQHktYiVuTqExSMn/FROopbNAaKIMgrcBeYHJfE9QC3hCelIV6%20vtWvGraJ8NaEu4e2stL+XJ60iJNJdIKu+ri09Dzw8RGkFQgETgpBWoFA4KQwm7RYRNTuJgQCgcBS%20mEVaDIBqRsfTFuMOLGvNWT0aCAQCUzCLtJjxgbQI7RddQHsDk0AgEJiLRVklSCsQCJRGkFYgEDg4%20cl5w7UOQViAQOBiYtGOTHnZ74tg1rDSG2azCSmVep/A7Agn7kBaLFlndzIprClVipXPJXbsDgcB8%20MFm3L2aRFltysckh+775ZQ/sqM47YXM8LRh4ylIK7oXoPHNzzjWFOYICpKGNHA8NrQj34HUWiF2v%200+xLzjyHfNT6+Y3AA58PJerf215pfZrtabH3I++bdUGkxXtkbHxJGNoMfgwYqQni7vGdkeKRdRkc%209/SR3xSBUgmQA8/kkCn3QwLczzG3Dw8xte+lbEr7/mH3N9LpK0NfPvvuH3rFJvDx4RsvjjmNPPdw%20b9f96F/7KxxjyElzNmkNAdLSi7AQ1+Pl99e5X61HsCWYG4FCBCU8p6E8dXVv2UBWyuEJigqWAswp%20I+QDgWsHa5H7O6XMJCmIcc7AaeD0Ic+pS5+51nV9Cmhe0Vl0k+PQzpeLk9YYujyLYwPB5bYQGL4n%20glzgMaEIS2KuXCE5T6Q5BE+ZGq9wpiIH1gWr05anXxo5NrHDKoxN2bb+V1vbfiR/RKkbY6RVyrMo%20CfNGOrqfQ+C+3HtPEX1lgxS73HkUL5f0A4GpeMcq/nsXOWBLEL5L0kVwOZ7WRzb2jwy8KDU4nqDY%20VkZ7YpUYDggsA+rvVCddOlmF1lN9yqGvevLuIV/Pam/qxo6VEFYOabXBHkpP15c2DqZjENvpANKy%208UsjrcsgrSODsVsalrYN6fopTr70sootY/jz14hp7ANdfSP+Ii3fKuf0Wa2VVgjSCgT2hoZg+maS%20TxHvSIui3X37bkQ1x33EY/KeFsJbeuA5sF7Q8DBArwkLTRJwHR3jGr+1Jw/4LWcaPPB50OlpMU51%20f3dZDcxffLG9uffBPt3DwMdG34wihNWe5uZeiI7wkTyFfeDJ/aN5TlPRyyqMZfF1esar9h2XCNIq%20A+pCIWcZAwt4mzHB1MWeu/ThmCgxNID+NpMDKQyN0x4SeqNBH+oQtM6ui+Ahrs9O4L2swruELHsY%206tLhkfF1FL6KUurdw8B7YGgQUO7EhJFWbaBrMtJDAH1tkwAenP9oRgkiLAENhrdJiEaG631e6WdH%20L6vA6KzZ+v33385XUTxeflcLDu0zUYngBISuGcQ+oDhMiav1I65ANyChJsRsnL0Oht6IxAWMHw8F%20g+9aJ7akh8K4m7pu2E6gGzSgNCI4PBz3aVB7WWX748rGsy5vf+1d2eOkVXVfCLSCSwCh+BAoAxGH%203is9JHzaNHxjEKE0kwAzPS0IscsLwk6O4R35sa61e2dNV93q7vLdOGYOellFX/Gl6ze25KEPpbuH%20pqgpGNHRTapJCCU2AqyDF4RIkVY5vLkyoMFB6VQfnI+BRqm5P4Ul6oI0TAdS/BzbaHcL0R9r9evg%20GzWMX68j+dlLvbbFbzndTN1PgDRzntkHpLOkJ1kKyBjiUs9hH0eik1XoDrJPFqvjn+4uX+/uf9S/%20TENx0sJQYOhaKUVORlpcq4MnLY1lED77Bz2NbJJ8GuJISnMoiLRUR39/Pdh16goCa8KMPCkNteJj%20BIHBcF8zYdFKG+IqsfgSz27tHtApYZBVIC+ISwo2FTEQnw8MDPJloFihNMxIMeqaONYwPua7C4Ql%20yt0H9Pt2c/96t0ke1c/UsLnGrhQgUqtP6jYF36AeEvt4NMIhdHMKZrEKhEZ/Gm/MDz5SSAbjg7Ty%20gcxo9eUFEcaAQTQkdPk9WzHHPJDPjsoDe5sk2rfRBhi47yEc0rsl7UY/UtgX8kitHMSXjsfEbNKC%20mJhi7hrcXCtpNS1HHfz4CpVroa6k0kBpTZFqBZjTahlp1UTHcQkyktKTX2T1GdAYaSo3XUfkLOh6%20u+449zo1VhdNV7YO3uv1+uHT7gP3kk/FBUzHPWmlfJfCEnqGB0oeFYZ6AYuyypo9LVO+DuIwwqor%20mt9Lw0iLiqnTWQMRoITkSYq/Y6SSBXmdQbAfBao7k4erO9OlmjzM680gLdMB4kthDmmRD9URYQw0%200qpr0l6ChKZCDYXJL+VryCP9tKQ1FSiGN+CPBsqn4D3PY8GUOMm58SAWaEBODZ7k5sjDk9bz5VUn%20aSH/OZCdEEoTY5BWJlASkRZHgcplVpKjr2gUwxQs3fv07WK2Enw20F0wpcfjSAEy/exo5JGOS8hD%20Mq+8xeT9ZYy/GYGSrxS8Xdj/6H/yOkvr/2xWYQbm+bl7l8qPRFp9oMskRfKVtkNaF5/rVZrAaQLS%20srE5QiLFnJnOHdJK54fALFbBw2AQ/uL6pr5SAYa+SYX+DKTFWASzS5DUGrpVgcBHx2xWgbjOL3ZJ%20S/gMpBUIBA6LRVklSCsQCJTGYqzCWFeQViAQKI3wtAKBwElhFqvoxeqrTYxpBQKBw2AWqzxub19/%203P16twng4+9fRlgRIkSIsG/4evG1c1HqbFfo7rYiri70rU3q27N8aNUs2zq3MXR/Xxq2TKNnXdkU%20EP+vX93l7ttkrk8effuVDZWv77epceEtd6GvbPvkqavuwGBchWTVd723fD3yGIqnV597rk/VD+4f%20klUblKBvjVVfPH15YgfivvKVQl/afemeTP/t8X7/N+09EMTSpDUVrGkrhX03bGyjVNlAH2ntg1Ll%20ozdQAkOkNRXFGtREApBNCZCfnEWmObi/v6vP5uFgpIWS9DFqG7R2eHB+A7btdjvY2tBVRaHH0iBO%20Fr8SH/dzzAFpI3TtDklFDhm2Ft4CFqAO7Sop0lJ83J/z2TYROS008mK//jECJI3/vf5n9xP69jOX%20Ufs0xghD+VC9mQxSufsaHMlUeSBNyjCEnz9+NmmgJ9vbqh6HdIP7bSeSVO9W7iTboXRYLKzfqYv7%20np4EMNJq1ZctOB7YPJB8k2fdIxkMNag+DeRKOfryhSwog+TEOenxfJ998Az3qy5MBr//WH6GSNnK%20X8fJh52H7E/5l2zRi7H67sJBSAuFub48yyYtwB71bMwmDJELW+ScnZ1ZGEvDKwZ5GlIuD8bt2Buc%20ZzDEIdLCOKjAnw/JtU7nfEPSj/m1AdGgyP7NAj7dNkR0yJStsMHN9YX1/79stqZ4XYBQUHZNmkBc%20Z+f9L35DIJSRb1+Cs//7P5Mb3w0YAsbFB1FIiziQwZCXTLmpN8AzjGX0l7rytEgDWVEn5GeoHICy%20kwbxvjxvq+8e9JCD8O3bhcn/7OyL1WX7rQ9BOkB9GfGk+m6P8XbB9PuueoOCPCEzMJQv++r7v3/V%20p/3SOfXdBQgI/UAv2OIZ/NmO54l8sM069sSCcfJIGsivDdJgEg45YXOy8a6vcgmQM/r3ta4v6lv1%20MgUH87SmkBYsT2H8WNkQaaH4KA0KPCYASMpa3aT4fZXeBe4nTzL6se4h72/pizAocZ9HA9qkxRe+%20SWuItABl5g62L4FUSG/IG0JJlAaKP6RgjTHWpAXxkqehcnAv94hEqEcjreQFdwGjsPtT3pEnxEvo%200xNyy/0iKmus0rN9hAK2m3QvaaTA8yqPPMk2MFyIk/sx8oogvvbKCpLBeLkfvQKUa4gg6LqRb/aN%20l+FCFuhAH2k1aSSdQLdU312AUCRb5A/pjDU25APZKB/oFuTSN6bVNILu84FjNk6DWhHil5RGlR6y%207dfCbpzMmFapcREELeWaA7yQUnkaIpqpMALMbByGMETIU7HGMa1SYz6Q31D3aQp8L2AOIJ2SY1q5%20zsYYfBd6Dj4daZVSjKKkNTIONQWl4grSyoO60SWAbtK9nIvipFWIlFc9EI83g5tpYz/JHbzifKAr%204oFb23VvUdIq4GkRTynDFtH0jR2A3NZurBuQi32IvSv/oKgnWSiuvu7hVKzR04JES3lHn4q0GFiE%20rBif0fgJAqBvzjfj2GiMfr8NCF9vrXWATO7rexkA9dR1dX1tR+6/2Dw1g3k29vD7T9NP5jnGXWxA%209+nmdbPdFXibtBigtG88/k39+NS/ZqyEcQ3GAuiv27hJyh8f79A4BQrRRVovDz/tC8fcC2FTdvK0%202VxbuRlP43/Ob+q4IKW2d8Q4jH4XKAtyGwPyANvNmZUH8CzxWb6SbCkzY3NXV9WMLPlhfM/Kmp5n%208Na3+IxNMb7IOMeQMdhYSF0vHnQLbs7PzcDRhfa4GDLRQLRAvkivPVEi0vr3d9uUlTqfCnkiluda%20TsgdPdC45c0m6XCS0RDQaXQPnUGGDH6jj8iUNCgXcmf8iTEcdM8GrNPRxoPcuCWyFWlRvm/3lZyQ%20D3miTivbODPds3Q76gOZvTx8N72+f6nGCpVH9Jo64DnkSzzKO3kmP1xnHBZd9qRFo0ScfgKISQ3K%20RXzY3FMqp7cbD8a0ZDOqP/SSfbh4ljiwGXSINJmIo+ztsbtFSIuEMH4zjtvHhrQoHERmJLA5b0gA%205WAWgsrWvV4RUSx5EMRBwVEECEkCo2Is3VpQCETG6mGkVSsGII/Ew8AmFUY6phzpXIOMpHV+sVsB%20nrSoIDP0RFrERWWa8qfnzSAvbhoC5drDc6UMUldaIO+liNC5FwU0Ak+VzGwTpI5xeWUXkJOVuyYf%20ZOrTRuaUh2tVvqoyYVymqHWegZcR8WpgFzJr4k51KUNCyZF110weeRbhqo5IRwbnZYShKm8YN6VU%20QwYa0kplPL/9bXmRriEzrtOoET/lVRptyNPypEX9QajEJwIbA7JjkgJSoQ5laNXxX0V86Zx86duH%20Ju+UZpu8vW560uJZzrnGM2o8iKMrh8QDaZl9pHuRCzrUkHKSDfK8Oq++zi29pXFS+UkLIjM9rbu/%201DUEotlU/qfO0Xfyo7q3ekMHW6SFLKS3Rlrpd+6tCDPpekofPSHvxMtRNuBxOmNaPbOHU7t61gpN%20GDdA8bwBC5605sJ3eUhLZVLa5BdDIO8y6D5gxGOwqXDn7XWhXWYMrcmXMy4MAaNolDF52e3vB1I+%20lcX/ZmWtn6OMKD4GonS45u8BkpXloSYy3W+TLO5ef97GR+4eGmkVyhP56YsLefdL+D2mdg/7dPTk%20SWsqSirGEqQ1FzmklYMSMhJKlq9UXJBwCUBaJQfiS8idhuEQpDUVqx7TWgKlSAtvpZRiFCOtgrOH%206kbPRVHSKjk7+sFJa0ovoA8WTyGiQU6l4vp0Sx5KCY4BXj9+NAel8lQqnpLQrOXa0B7f2Bd9Y11T%20UVpOdKPXhFJyAqX0/GRIKxAIBECQViAQOCkEaQUCgZNCkFYgEDgpBGkFioLBVlsLl44KJV4rYfJE%20cTNU7eMOfC4EaQWKQa9EsSiQd0VZAc2KbFbO922j4tGeifMzaSyIJW575eqZV2G+2qsf/M8i03XN%20uQWWRJBWYC9AQu3lBxAJr6qwtkckotd18JRY+AqJda1U//Pzp72DRnj6dmEelCctXlmxVfn1+jF+%200Zo0XiHid14HCXx8BGkFJgFviPdJFTwBQRx4WCwEhtAgHb1Dyouw3Mv7hbyI2wYb2z1vNlW44t23%206mV6wBGPiri1QNG/21bqLYDAaSBIKzAZeFO82Iq3pS6dkUgiKN7ktx0q0zXtHgDwhnjJdtDTSmQF%20YXH0nhYv9EJaxKsV8baFdf0CMi/Nm5c38C5l4OMgSCswGRBVe4cCCEbvvOmlaBssd+NUQ4PmbBmN%20t8WRQHdSpMWLufZCNfGloGue+kqtlA+sH0FagUDgpBCkFQgETgpBWoFA4KQQpBUIBE4KQVqBQOCk%20MJu0Sm2mFggEAjmYRVrsD866mbEvlgQCgUApzCItFvV1fVVEq6IDgUCgNGaSVvXpJf+5L/Dzx097%20L6zkBw0CgUAAzOse/qi+V8h33drgYwZBWoFAoDRmD8T3beyPt1XyKyyBQCAAZpNWH4K0AoHAEliW%20tKJ7GAgECiM8rUAgcFII0goEAgcDWxWxeaT2QtsHQVqBQOBguL5/tmDEteemjaskLbGxNnwLBAIf%20A7JtiGtfzCKtl+cn2wa36zWefUmLQrGVrxg5iOtwCFkHDgG/m+0+mEVaLC5tv8IjMHO4r6d1//Bi%20bOz3IN8X9J1zPl91qqBsXXuuT4V9lisaiUAhaEvuuQTVhb1Ji0zxXTuIie/aefB6D9+km7PkoY8M%20+4Dxtgf3+B/yEwHOAeU9plF3yUPeKOWbQ1w8yxdy5rrtgdMH+j23EcRWvO2VtplZntZVTVbtTziR%20yaUG4rs8C65JQN64RTR0N+cwPuUhbuIh5H5Egbw8/5lGvl1AASCVNikTv7rSfAhiDpAhacQXmz8v%20sKp9GsGuAXXFg36W1qkiY1pdBTTSSp6WvrLCJ6I47otGoHfvv7fnB/cgKg/+b18DGDzPdP3WBveo%205cC4xwiQ+xX/5e2vSQrQvpe45AW1yVfpdJWhr3UbaknjizafG9JZ6XkO5DDct+5HJ/ltqk7leGWz%20SGsIkBYf1oSs9AFOwhx4l7PtWVDYXG8Ko4UIIAHiygGVMGWKljSU1zZJ8IktFKSNmxS/3d/yzkTK%20ueUjr5B7W/F4Xp5ZH3EFPjfQyz7CahMQeiYbmqKffZB3NhbPoqSFp+U/wgl5zUWfZzEVaiGoiLnx%20kaeuFgJi6CIs0oU0PXFxH9eoOI4+T1Pyx73EIQXwXUrS4xqK1qeYXdB3DAOfF+gRetPWBenbXBuS%20PRLGdPMwnpZIa6anVRp9rmuOiyqICAg5LQ1p6n5mST0grtx4+oDyEKj4duVzHW9xCmFRvjbBjoE0%20gug+DtSgSm+XAnoJAY5hcU+rjTYjr0256ZpRMTn5EjmoQtteVR+4rz2oLoh05mKuqw5EsLSwhJw4%20PYkHcX0cyNMqoVdz0ZBW6REOI62R2UM8DQw+19iXBkZGfioj/ZXtcUFcaylDaaiV7fNKPcyTc+OO%20QVofC2sgLNCQFl/VYdtkZgNx0Z7/zTPCMdLCGKTckEQJ76IE1B36qCS0D/qUtU9GEFfIL7AUdrqH%2015dfbU3Fy/PWFo7OQY6nhWKvibAAeQkPYRx0o/FGmfEUTHa/Hl5ffj82IbBO2Gz7hLHbNWGHtFhG%20oKUE/8vsMN5cX7z+uPtV//eGHNICayKsQD7wkPHIaXRE8ujO00U14cKM8dP1pV0PrAt4zqq/U7S/%20zoF4vqSTAxaXcm97Nur5+fl1s7me9RpPYN2glW53ozGAx8vLt3V5BZa4BMqCOsJeNTTTNyG0ZnSS%201q9flec05m3xjiGr3Nue1px3D+lSoPi01BzpbgROAyItPKwgreOD+sAT7nqVDC+r7WycCjpJC/AS%20NIPyfQX73+t/r/f3dzYOxn1tQFjqHjLzlLvOx0gLha9DjIucDjASXtuizmhsosE5HqgLiImAR1Xi%20Hdi1oJO0GKOge/f7fmPfNRwC3liXP6YxLQgLtkdwOcSFwquVJgRpBQL7ATvG7k7Vo+pDJ2lBRNvN%20F+sm0s3bB0ZaydtizAPBQVw5/WfGyezlakLqevJ/4GOARqur4WJgOJZILIOPOBP+jpFe/vx53d5u%20m67hvoX2s4co5CkO+AXKAbKi8Wp73BBW04XpIK7Qm0Ab70iL7hwD6ywuZb0Wu5PuA3laAn3swOcF%20hKRhAk9OnIvM/PYmnsw+WvdmDkIWHaRF1/D55ffr17Oz1+vLs9ez8xmkVXtagQCAoLq8KQaJ/SJV%20oLVEIq3P3uiJxCH+zy6PzgEruoR0DyGwrpnBHARpBeYCQy3hWTRLaFJgrHQtgHj6VqW3r2s2MDzP%20HtICj9tb87ZY8b4PgrTKgFXmvFql0N78sAsyUC30/OxgNlprx9ZEWpAQoe01MY7XdZ3/Y4xvgLRy%20wKD91eamcweAIK0yYN2T9xRyloBojdvajPQYwNCRg+S3FnngLVn3t7XDLHuR6TrHwHv0khaM3jX+%20IKAMd7e3tjvEl0257x4GdgFpGQGxbi0dg7SGwcxku2vF0hnkaGElC16xH8gKj6oNtmziOt3jwHv0%20jmmx0v3p7vL168V5fbUb3NfuY/OVHr7QM/QaD8qDIWJU0YXph3lajoRySKv5kEgKPP8R0R64B35Z%20xaENXl03jlPQd//UeD4Tej0t9taC7fv21WKQHm+KI/d68MI0xDXkaWFYGmeg+xPoBmNYLLC1kLrj%20pT/HdGpAHnq/0brLbvGxPJeu/dCWJjEIC7I0Dylj3PGzwo/R7iunTtIiQvbTQiGG1mlBPHhUXauc%20x7qHPIvSmfIFaQUygQeiMT7zPFtvTEAa7QXRPCMPrAS6JkNEmOblHYG0ToEsre5wUuqwbw+rk7Qo%20PDOHvDTd7vrlwkhroHsIaanLgxLisS0BBBWudlnQqIk0qDs8wENBnlYfaXUBHYZMcl8lG4Lepe2a%20fDLiOLCuodukS+jL15oAUeGoWC+rJGmB33//Navi98GYp+XdRMIYuB/jUGg/Y+SU7vGtIGM6j5ff%20K2YPb64Y/r3817SUOaRF3WjsssQYpo3XMW6Xgk97SD8grimEBfm0v5ZEnCI/Qi5BkfaSuyyQT/K1%20r4NxSMhRsVCStKqB+DN7aTp3Q8A2Ss8eoogYiAqM4gpqeXUUZCAyrkAZNKSVAi2mJ44+WP3UzyxR%20F3jqXj9yJiD6Gk68FUiA0CY6/mfMrGtIpAsiFMKixHUChEXj5RuWHL3pwuBAPDM0+7qbi5AWCgkJ%20pSOtrOANgiAYadXXgrTKAQM3gqjrIkf5VA9LNiDEq65HDmkp/+gOzwh4UHhSfd7L0FKgNnZmNF0v%20ILA/uj2tRFTsp/Xv6eb17tv3+uo0jI1pTYWRVlJKkZMnLesf19cJAssDbG1OHT475HmK/A8JX3ee%20tGxWNNWTgu/eTwHPEb/SyCatmri83gC8glLeCyR36LGuj4xO0kIBGIhn0SgrdPdBaU+L1t2PZfhF%20grqmEOhG013uMNKloS4YuuWJiXyIRBl/3Je0gNeBnPVsXhaHlkdgf/R2DwFjF3+2wy1yn8tbmrQ+%20OiBhI+U6+DGWUiBe75WuARCH8jSXtKaC8Sm2YSLcd3xRai40AWEhEekxvP0S8iTfTTlSWEI3p2CQ%20tMbAGi7Wac35hFigAkpthlsTSs44kQyBkDP1v0bPQmUm8PmxQ5IWgLhYLuCBLCVXwr6gLHSFVUbk%20fyhAmNYlr8Occkg3rRwprn0H0EthFmnxYQtbEd/acwvvK0hrGkwxnNeBlzsGM/R0P0eeHwOKvDaQ%20J+VrqbV6U4EsRaSEfSHSIg4z+gOTlnSJ45x3LqWbKsdJkxZKxtKI9rgX3te+nxA7NmREMqTSkAJI%20CeRZ2PX0vxlKUvRc0jJjSCGHtKYC5VReCYf2go4FZKnGgCDQLbKJgzqM6Qj3P327sPo0AkkyFHw8%20BIGxOMmbZ8Zkzu+6n6CuG3kjXenHXNKSLJbytCiHwtgs6yzSYq+tq59be9ewDbystXpaKAkVYcHl%20kcqwlpEFqRDHAn13U65U+WYUM9OwvNbKNJe0usgaOZmxmbIedrzpmGgbqQCh+OuSB3WocStCDkGo%207irZvqVBN05EY2mMECN5UDwEEYpIi9+owzmkdQhgF162Q5hFWnyt5/H+oXOl8Zq7h1RgY4wpCBip%20riG40qSFIvlWcS1EgKGYgtdBaEiL/F6mLusCJH5K8F4Q8hChWGOXdEbEkdOAmKzr+73MrS64bvqR%2052mZvqZAXXkviN/GSG8tsPLWZUAmQ5hFWkNYO2lJQBCHINKSIi3iaRF3Hf9SaUyFte61MZI3wXta%20ZqQrINhjAtKqdKYKS5GW4slp1Pi9qaMUPGn1wXoSxJ9CTl4PATxV08G6HEP4nKRVK4ZVnFM+CITf%20CFSmFIYjCosRE/YlGtIhLh/WAMrbZUDHBPKXAhPW4uV11R06gdyU1z+b+/qXfjAe3BXXEOzepEOM%20+eQ+0wVPmEuQFsTZEGkiopyuKffI7sby9ClJayowGCklR5T0IwGFkbL4Mb5jQp6fyTyFtZBWH5ae%20+RQxqqGd80qQEVbtVbcJYg4ZCuTVCKsOkFFJBGllwEirrmgqIYe0eEZhjoJ9VjTdhVrmayetpWGk%20VZMApDVnrErkR1y+kWq6vvyW5D4G8uR7JuqaNnmt6y5I6wig9VFlUrGetPrIye6vnxlzdwPvgcxQ%20eDPSFIK0KiJQKOERAR8PJEPcJvcM0oKMdsbTflevTtksa637hCCtI4CKxYjUqqhFobVr1uGko68c%20KksVGqQVmAtIS+RQkrQ8zNOq04C0xrq8OxNa6SjSAuRPoXRPYzZpYcBdb7B/JNLqA6RlhFVX2g5p%20qaVJx7WMEwUCQ6BxRVftmNHQou9ezz1pLYlZpMXnw1j53vXxCwjrs5CWWj9PWrSMTciYhg4EAnmY%20TVqsivekxRnvJPI5/VN8jWcqcJFpYXy3MRAILIfZ3cP7b+fvPC3I6uvF1w/vaQUCgcNjNmm1PS3h%20M3QPA4HA4TGbtN7TVYUgrUAgsARmk1YfPsPsYSAQODyCtAKBwEkhSCsQCJwUgrQCgcBJIUgrEAic%20FIK0AoHASWEWafGKCh+x4NPfbQRpBQKBJbA3afGSNF+hBu1PiAEI6+4TvMYTCAQOi71Ji20rzs6+%202EvDvLLjwUvUESJEiDAn8OGcLszqHl5dnNlLwueXu54WhKbuIfvpaIM8Ai9TX6X78dQI+o3PkNHV%20hATtWv07v1EAe949w312PaXffoZ3H6+ur5t7dZ0XvCFY/a+0ieOsTsPf//dflQbx6xrnlInrf9O9%20ut+up0D8CFv3K43N5trK3qSRjsRjed3cvN1bP/f4+5fJQ/83v6dnuI68dq6nI2nzdSTlV0fqgvTb%2095NPycPnSXXh7yUuytvII93Hdfst1TfXdW/zTLrn68W5yb25znMpDJXP6tVfq8/bMreg+1Md6pri%20Ob/4UtVFOvfPIG90s7m3vr59eLAX/fW/4nl4fnqvN+koeYB3aST92/ISva6no9V3Spe6UN0QuO7r%20gtBOw9+v+Lju09S5rvvf0q+m4116Q17pFRGnfiOYrXbYkU9b18kf5ejTTeSKbu5cT/cjC2xAaUu3%20qAvk0YVZpMUHRUkU4+4CgsqFFTqFLpixd/xG4aaib+eJvrj6rt/dde/G2FcGrndJg/gx6i4MxdUF%204umTeN8zfejr2nfVA+iTE3XXh6nlg+gw4jaG4un7rU8P+nS2r9zHHALpyxOk0YWp8ga9cup5pk//%208pngDX11MYu0DgUUf0iwU4DXUQJDxjgFKF6fkk0FRr0PkXehT1mnopScAOWjhS6BUuUrFQ8opZul%204gEly4f3VAInQVp4NR/VGCGtPk9rKkqSVikPos8j3QeQ+9pIq6SnVSJPNO4liaZkXH1jVFNxEqSl%20sYESWB1ppXKV8rQ0llACpeRE3ZUC5N43FDEVpcpXlLQKLREq6WndZnzDMRcnRVoa3M0Fynl/91ZA%20FH+oe0jri/Lcb8fTQDEYi+N+wvOf92vMumDPOK9hjLQYdBSGKkueFvKRQVq+/hseBfjf63/N+jjS%20wgjvf1eTEn3QmFdzfypDXyr8TpmVj8ftbed6PA88PV8HlHuoS0D8Ig90hHIPkRIyIh+UE1Aenh+S%20FQP0qjfKy/3kSem2QSPCb7l1QZwEL5uxbhC73eoe8qe89OUJ+Hyo/vpkxW++LvgfGTwN2IfXb5sw%20qPMylCfuU5ycj+kH+mC7/CZ7RX8p0z6N7OKkBaEwg3T1M7/FpaVgc8H7p8q7MtJKQunD9seVCSyH%20gIibAT4UntnPMUED0mZWBIP5snkzgC6Ye765Svd/sXSuL792rmMTMBLyz2wMSvn0WBkl6fUBBeP3%206/tKYZglw6BRij45kXdL498/MxTKTx77UJXh7PVnUkryRP1dX571GrAtNE7l5Dnq7f7u0tIbMmB+%20t3rY3Lz+vt+YobVnoj10LzKlrpldotx9eUL+vt54nrJwjsF0AZ1gthCZUoafD8w4n9e/vgd58fXF%20/0NloH4ow092/E35ZiKLsl/dPvYShHQCeQHVdx+Vmv2kuCyNVN+Um7Jc3XV/eAI5kQ/khE4hA3SJ%20Gb8+OQFsFFlSphwbh6yRE+W+u/9h+RqSVR+WJ61kYC/P20mkhRCpILUkY54WQqYiL2/H3U+54OTr%204vrGzscg0kLo5xfVM32kBWhJqETKQRmo/D5AWsS13SRFrI0PJR7Km2SKgtFikTfCkKeFkkuJAen9%20/tun9pXiYyyQ1svDz9erq+1OQ9IH6oJyIANIDqMfggwWQHgi4i6g5MgU2SJXpvCt3CN5Ig3Fy4Jo%20St1FEMQNIGDqDEPHW7EydezOC6g704u6jrnvayLvIX01fXL6TXloPIe6hxAKOuHru8vTskYzlU06%20S66r8/4GSrB8JJ2gvMiaRqFvTNJsOpEvIdfGkT2kLkeBc/RrKg7SPaRAOYQCEACK8u/v2zMoBoLv%20g/rdVNIYpBgoZF8L3YV/L0+mODmkBVAAYYy0IBQjraTwWssyZCgAmf5IXWjkhRIgL5R6yN2GdPgd%204xxTYhRfpAVoeeVF9cFIre66kfNv3y4GPa2nx03juW5vqyONVV+pkZOUnjKQN45DBG+kWBsTslL9%209Xk11LM8YwiC/FMXfXJlzSHk4RsESKsPxI+MVH+U2+oDL7UnT+gdMZtOJA+TOuD5PoNHx+2e1NhY%20owOh1A1DF0gfclI+KDf1DWn16Tn6jXeGHpE3iF512QWTa7qXOKkPeXA5NtvGwUhrqEBtoJjWkqTW%20GowNxKOY3C+DGYJICwXoM44uYJCkIaIbcpuBSAtFwAvsww5ppbitcpPh0oINAZnKe4AcUAi6NWOk%20hWFhvGNeJuUTaXE/ZR8k35QfCMfXAzLo87QwDO5HNuiGug59hgj+Pd00aSCru2/frdx9jQ8Nne7H%20ULzM+rwavAHiJF8YIs8PeRAQOeVUfVHfQ3Lid3SP+Mk1QwPkb8jTqgw+lSGloedFFl0gHnTCpzHk%20VeOdKR/IEnviWeqxT8/RCbwx6RGN5pCNk28aAOqMsvL1KmQ7VN99OAhpzQVsP0RaU9CnGFMx5ml5%209KtLMvakMFT+0D25IJ5ichoh5VxMkdMYIHeUvwSmlG+oq1eyfKV0s1Q8oGRceG8lEKS1J0opqzyt%20EiCeIU9rCkqRVsklDx99cWkp3Sy5TIE8DZH2FHwq0qK/XYq0ru829dk8FCOt2tMqAfNE1kZaA2Na%20U2EeaZDWKEqu0ypZvvC09kSpCl0raZXytPpmjaaipKdF+T4yaWk5zlyU9LQ+7eLSuVhj97CUUZfu%20Hq7NqJlhKoWPTloldFNLHkqhZFyrJi1NMyNAW9Q2MPviwYxS19Ts2OLSKShFWkt4Wl1tLDLM7fId%20s/vUVz9BWvkopZvMApbCp/G0mL5nvQcGyfQsU6EoG9Ow3388VdO2l1fVIrxEVCxxYM0K51y7Ov++%20082xMa0/9fqfpxub7h0CBsTUPlOqbSJodw+552LzZFO4nN+MLFQUukiLMk117kt7WlomwtRy1+LD%20ISA3LfwrZYxrJC3vjbAMgiUKBOT1Z7sZXB7QBvHY+rVtNZ6IrvI/66mk5ywdQL/QGab4WXelPeU8%20lCfiYekF44Ht5RzoP/o6BJZgSK/JwxS9fkpOhr/X64FsZGgIgvQou60pa60zRC4C57Y4OsWFjkxZ%20+rAYaVlGHqrXLmzRYyIdKotCUzAt4NOiPBQS0jq7TgT18H1HcNY9TM/zHPcTP4vnjMBSPPzP/Tfn%201bogFtVtttUmcG140rJ8JOWAKG3V94/rakVwIk3WKFHppOfzqwrrIi0UjTJUJL21PPxJrSctKGQN%20kAEGouokvvaYFnlqm41tUjigLECkBfmwQvvytkrTDCRdY1U7ZSF96ge5U24W/FHu+1RWyknaWp/D%20/bagM3nPKkMfiKttHLZiul74SkvbtZbnebN5b5zpGXTBw5MWRkFakEw7zRzIgJRn1TH1jizQLXtN%20qGcNmEBdQUq20t7Ws1XruyinGW56vrpWrWPiaPbw+/GdLLxu8iwpky8aoIfn6m0M8kXdmg08vC83%2090Na6D56zf3oNfbS6PXXJEfiSfHRSKHjxE++kCf5svKk+DxpoQP8j15psSgLhLETyM6Xzy+2FbB9%20gbclkLc5KqxzSz0s6hzdpFzEh+xYP9ZufBchLRYxIgwyiTBQPhWCykCwWpls77PVhfv3+lAV3JGW%20KoGM6zmRG4U0tq7/h7S4jwrheS2u8/AuOCzPPdtNMoCUZwSFwmKkGC3CJy5W5n+7331HcYi0UCry%20RuWiXMRZKfVT5dWl385vK6KCTDxpUUZbOFgbLbJA4Xie/Om8y4si38QnQxZpY1hGZEl2KiMEhdyJ%20C6OjdTSvoy6nJy0IUy0hSso5XrPJ3RS3frfv+rJZvClgiBid6ljpiiDsnbt6JT3P27t+GBvl556U%20X8gftEmLtFVW5IxnQp1Rn9K1PpB/4EkLkpJ8SBsglyEgW+7Bw6JBon50RG78hhdG/sgTRkhZyXe7%20EZBuopfkHZJHaug/xow9oY/IA1tpk7og0rLGHL1OdUZ+IGryiX6qrq0O67IC8mX3JlsibS0yBpKn%20yAZZm36k/6WnRmYpX6pnD+pLIC7yhqx4DxF7kGNjjXaKh3JSJ20bXsjTSobwUlWaCocyoIwYCR6D%20SIvMUSH8ZgZ/URnqdRKAYO42CpsqDONgvQ5xm/GneKR4nrQocJfHgmKQDsCQjSDS/TIQU7Z0zrWq%20UiqXGEX20EA8lYZR8itlq8pQkR0GjCE2pJXyS5yURS04JENFCaYENWlBcFIGKpnfuIYMukBLSGvP%20vcjUjAaCIF8t0pJhk18MCUVmVbpIa7db8GT5h7x5TnHTMBGnFFcE4sESEyPTVOfchzJba5/KIcig%20MTageyB98ifjFGkRD2Wk3q1lrusMoAN4OsTv02gDQwFdpEXdII8c4LGap5pkQZzon7wD8iFvDW8H%20UA/IwzxQu/IGL3Nkod+t7iEynkFX68asLWuBNK3BrvWaMpqMar2SflbyrfTNZHp9XZFWsl1PWpCJ%20kRE2khpYkz22k/5X/eAtkx+RVtvTsvhT/gWcFfQN2yJO8kKZKz2otlnmyPU2FiGtIbQrKgd4NRQa%20hdXzJsgkeAwYZdY1gGKgNF2tZLt7yD3NsX4OwRux1M9LiB7eY5PxyBuhUq83F+ZFeE8L0LpQORo7%20qoiz+m2H9FIejKAv37wrys6zfcqqgXgZsCloasHIAwpZEQzxfzGlQUFoEJR3U7iUDgQjA+J+lE35%20EulxlOIqr1JcD4yaerKxTKfoyguTNCItKboZrDOutqclTwR5oPQi9aoxrFrzrobGQ+Wj7jBaPC/q%20ROWjAUAuY11ijBr9KYEdnap1GZh+prKjm8iMIYD2kIKHGX+6X3pNQ0YOiZP/IVHqQqTCfaY7nKfr%20yFHpv+lB9fK/nad7iNM8tvo+6kUNE2n4/At+IJ76In0RKXKmQcR5oe4A+gCBtnFw0toH9u5hEkgb%20VoG1IHPhFSMHCL8rja7u4T7A8EW6pkj1OTBFrYlaSkBF9pUZxSO+LsisTNmSYV/UYzp9UPcQoJDt%20fJniJ/lDQk3+Udh0rrSAWlfS9XH4/6XoQM+b8XTIg7yAxlhqg/SGB7qMxsN7NXPg5TQXpfIEaZVC%20X/mszureQi6mzB7SWKkBauNkSAslLoGppNWHUqTVJoQhGKnVxt0Fb9RzkWNAOYqLp1UKhy5fDoqS%20ViHd7OoZ7ItScgKrXvJQGn2e1j5YG2nhTQy5+lNAPFryMBellPWjk1ZJoy6hmzQkRUmrkL2AIK09%20UayFrQfi54JylSKtNRq1H3ydiyCtPPR1q/ZBvMazJ6x7WIC0aIXW6GlhjCVgYzrhaWVhjaTFJBE6%20OgfFPa2C5ftUpIVXU2pMy88ezsEaPS3i6RuIn4qSyloKn4G0SqAUaeEoRPdwT5QyRFAqrpJ5KuFF%20lkbJ8pXCR9eDNcq8VCMBSpXvJEgrEAgEhCCtQCAQCAQCgYUQjlYgEAgEAoHAQghHKxAIBAKBQGAh%20hKMVCAQCgUAgsBDC0QoEAqsEu76yAywbMbLTK0cCH8DhdTVtXsnmlnwDgcD/9hGROo5jgF2IyYvy%20rF1qH1J59BvXeSdX9/H71L3JAoHAaSAcrUAgcFDgUIy9gsiGuHKytCN0F9i0lo182fXZOypcx6nh%20/XPeZx/aN7MNPpL0d7vtDPzGvg3kr2szDnaNZhfpsa+hVTt8n9knJBQL8T3eP9j76ZbncLwCgQ+B%20cLQCgcDiwGXgkyF85oVv63DEGen70gEfN8NhwRlR4FMX9h0r54DoY2P2SZb6Gp8j4RojX2z6VP3/%20ZeeePuBE8ZXSx6srC88p8C2t5v/Nxva8wClqO1r8zydRyCdB+WY7Rp82aZhzeJHKUjuRlJfP1tin%20YZJTSLnI/9SvXwQCgfUhHK1AILAocHb4Uq2cLEZxOCdw3h65wWHRRziHRnUYteJbfP4+XePzUHwD%20TnHh8ORMKTaO1uV3c7K8o2X/J0erb0SLqU6cQz9K1QVGs/hU0tXdY32l+jouziDfwaMMTI2GkxUI%20fAyEoxUIBA4Cc7iSs4MjwghPnxOFw2Lrr77xQeOvO4FRHj3FKBDrm4jLA0eIUSw9Y+ufBqYfPd4c%20reRcEZJz5Y84W12OFueMQmldltKmDDZyVZeVZ3H8vtejWYqB6zxvz6Tntw8Pg85aIBA4HYSjFQgE%20DgY+gzD1UwjtkaO1IxykQCDgEY5WIBAIBAKBwEIIRysQCAQCgUBgIYSjFQgEAoFAILAQwtEKBAKB%20QCAQWAjhaAUCgUAgEAgshKM6WvYaN3venJ3ZK83H/nRGIBAIBAKBQEkczdF6erx9vTr//nr1c2sO%20F98Be34e/mxFIBAIBAKBwCnhKI4W++L8uas+nWEjWfd3r+yUbN8169nE8NevX82nLQh8jDUcs0Ag%20EAgEAmvG0Ua09C2zq6utfWB2u/lSfTbjuf/jr+yezL18KBZni4+vBgKBQCAQCKwVR12jheN0d//j%20dbO5nvQB1cbRur2trwQCgUAgEAisD0d1tPYBE4vhaAUCgUAgEDgFnJyjxfqucLQCgUAgEAicAmJE%20KxAIBAKBQGAhxIhWIBAIBAKBDwteouNFu/unl9f//e9/Fg6JcLQCgUAgEAh8OMjBurp9bMLl7ZNd%20+/f3pb5recTU4UTwZuTzn7/Zb0gGAoFAIBA4PHCm+OKMd7QIP7fPvXt2LoGjOlps7/Dv5b/Xv0kY%20FpLzwrUhHGtEC8/YVxheMf+/HHgIMhAIBAKBQD5op2mvr+8P62AJR3O0cJh+329ev56dvV5tbsxp%202j48jI4UHcPRskp6eGmcLCqL4/cfb87Woed8PXBSmXvmGDg9MEJ6DOPvQ7OeIToSgUBgpYCnTgVH%20c7T+vTy9/vx2bp/hOb+8er26vjZnoQ84EXyGh8Dnd44xdYgTyJAjThaO11LThzS8NHRjimQOVj3K%20xggbx0MPifaBvJOPmGLtB/WM0355m3S6rrtjOstysNSJ4Ej+1tCZCAQCAaDRKTgKfoKz1o6jOVov%20f/7YCJacAhvduvj6elO/FdDG09Nvc7C+fbsw5+yUFsPbmq6RBhTlQRZy5OQ4mcPV0cjxP46pRtd0%20PwElPJarRb7Is3cglmqocQxsurlwvPtCBJAzrSyHph2Q27EcZa9/PpgDuCI5BwKBwwCOhcsaHjhi%20R1Bti+8EiqOOyZs5OJ6j9fw2ooUDhZPFFGKOsPjGoXe0WNdl672SErDmS+d2/YiNg0YsUAwaXzVY%20XUCBvZPVKNFd5Wx1lYNrUj7uxyByyquRC8KQMzAVcjS8Iaj8Q2WfCtJRmdWrOaaRiYzIh8ptdZfC%20kMOlcugZynBMfRWki+T9mMQaCASOAz+6TfBtUkkuB77t4zjUJvEbPNnm2JL5WQJHXQwPcIYY3Zoi%20KK3Rurvb2vPPm83r07eL18fL71W4uqr+T0ccukNDzo8UlKNvhIecAhSJaUm7LzlqJdE2HgWukW6p%20Rt7KUDtcGE5JJ4gyEKd35jjy/5BTI/B8bjlFAKqzoedUZvKiOs91VKbIXenkylVOIPnhmXCcAoFA%20DuAa2gb4THxL2/T8rwyf0+bDSeJMcTnnY1wOZ8J/Y3w/B5Sd/HGci6M7WlPhF8Obo5X+//PzZ3Kw%20Ll+fk2OFc4XjZUccreTEHQsoAwojJVpaMcZA+lJsKTTBGuAFegRTHIipoCzINNeZw8GgLs5vf1vZ%20MZ6+/LXlpEB6Q88BkVNph0YOk8jI5wmHvF168sH9bYeUQNmILxAIBMYAl8CJYxwriKtsHfMID3pe%20g6s48v+x2knyA383fHm3y/3ka5927cM5WnK27P/kcB1jRKuNJR2OfSBHwnonmcazJOSceIXOAc+N%20GSS/9zkcnHeVH53iur+XwJq4YzkoXkYEHGSO5iT3kJl/pumRJlmUdqolYzm8S+k7sh+r70AgcByo%20M+t5M7cjj13DHce2b7iLfJBncSxB3LZva3lyjhYFbW/vwKgVDlVXWJuTc4qQ8t2jbIWGjQVGY6TM%20MlApeMlGGxLwxmOfYshwmnBUCGtp4JEH+cnpLQqqv9z7c6HeqOpPQQ5sKadUvUzixmFcwlkMBALz%204PnAO1vwbikuOCTgMDlYc3HSI1pz3zqk4eEtx1LC/GjAOJDLu5GdwiNhUmhvmFxbwkmmgV4i3s8I%20nE8cIOmHjtRfKUcIPSBOTStIR3CYh7aDCQQCxwG8gMNFxzw6RBU6HS3rPf7cGmH+/vvPRjHW4oaU%20cLTUsGv7Ad9AWAO/mtIeF2YwqTFT4+YbVORUGhjlUg5WYFlQbzbSVHjUDF0QcTejkSuZ8g4EAoEc%20dDpaTKnc3f94PUvOzPXl19ftjys7sgUD4eL6xpyxYzSIJRwtyud74g2BJzJfyxTRmqCRiyVHmgKf%20C+gR9odO5U4roHfhXgUCgVPD4NThy/PWnCzfe4TqcFRKUR7x/P318LrZXJujMwZSLTV1CHHjQBBw%20JsKBCASWgxx2OjXt0DXNAM/8ubu1LVv8Sy5P15dvL7sc8a3iQODUoNFhOjnYYuAwyF6jxaLlH3e/%20ik4N4GSxIzwjZ2dnX6x3m4NSjpZHOFmBwLLAxozoH96mowkaKW133d4creqNYhwsnCs5XeFoBQJ5%200EJ1zeIoyOGK9m9ZZDtafC6HXdyfn/OcoTGwgzujZewGf39/Z1OSEG7fSBmf4PlmO8hXu8mXdrSG%20wC7zL78fe4PtQt+T70Ag8B7YDOv/htZacQ+O1nOye+2LZ45WCjGiFQhUDhSDIJqV6QOOFLZGG+sd%20LZyveEFoeWQ7WgK0yAJ5KhbnB4dpKuip4mThLJ1ffDHnifOz86ve6UOUiNE0HD2mGfscLe4rrTR/%20t9vdaYu6R61rTH0GAoGykKPV/uoDNqdRrnC0Ap8ROFjtaXhGp3CmhhwuwD1ysAKHwSRHC0fHRpXO%20zl63Gxykrza6RGA6byoYBSI8Pd6+fq2drJxxoa6pQ/Imb730cCiOFARvUxc6pt601oqEoxUILANv%20w3TQAoHA28sk7Y2YNQ0fWBcmOVr0MHn7EGfr4fnJphNxjvifKcBDAMes7WiRB5SMtwelcChgKaWz%20Ea26F62etM7pbTN9GFOHgcC6QK+fDthYD98jplACpwTaN9q5cLDWjSxHC7JiITyjRFQm+2rhWPx7%20Sc7W5ottBcEu7IdC14iWFG6JES160pA2x84Q5BwIrAY4VppWUY+f/4egxcLij9xGy3gh7D8QCAwg%20y9HCqWItBOuxmOa7+/b99fry7PXbt4tmXy2cnENh6K1DrdEK8gsEPh/8EgKCRrmHPt2DEyaHTGFs%20RBx+4bmxuAOfGzjiS6wbDpwWske0mDK8Ov9u04SEL5utfdmaN4cgHBTqEOiaOgwEAgEP73BttuPf%20hdSIuBwuPs3Vx2k79/J1//oL/wQcrpjACdgIqfuqBvoypoOBj4vJa7RYi4XTxbQhgX2wWBx/KKcn%20HK1AILAUaAzhuTEwSoFTpRGtodGvQ4AZB9aS8pYmwZ/HGtLDAj3AuUIv0A/OdURnAp8Pkxwt1iPZ%20BqPJsTq/uLF1W0wbsuHozeaqvmtZhKMV+Iyg8afB5A1XO6aGtDk+P5ltBg4PHC7CsYEu6EUde1lH%20x3Ttz8+fMXXVAfafkoOcIx+NktoMTrp/6BlNLeNc2QfQH15iavkTY5KjJeDsMJrFJ3oIrN2a02Oa%208ix3hqMVWBNo5LSRJo1a+1jiRRHisDdd60a0CTSuKZ1wtD43pB/maCV90BY06Ag6GKiAA4SDpREm%20Bf7H4eqaLvbT0P5+HKmx0U/SW4MjHjgu9nK0SgBH7eb6wkbH2LCUjUt/PvwedbliRCuwNtj2H7Xj%20oxEFBRq/Io7Wnz8Wn9/DzRrScLQCCRrRIlT7+9Xfh0z/24hW6IfBHK3kUMnRYrSJ49DIlhwt3asX%20LJgGDCcqkINJjhZKdfVzm5yjL7aL+7kWxSflw7ufAgwfpaZHoM1Ph+av6WlY7yAdWSc2x9GytOv4%20mnP9n0IgMAXmaNUNnEYR5AxxXnREi0D8dSNKCEfrtNC3yL4NuEjTTxpx6eInzQhIBz4Kn+XKaR9I%20tnKwcsDUH/fTTp2yXAOHx+Q1WuyZdXV9bXtpoZ5MG/77W60TmQoZkka3cNz6lP7Xr1826oWDpXC3%20h6OFgbBAtGqk9EmPt0970GgGAlMgR6txgNwRZ2uuo0VDao1m3YDaNXcM0l83qCN0AD3Z3m5fbzf3%20duR/RqK6HAo5WHKyNJIyNPLyUYBDc+9GkD56eQMfH5McLYZQ2dqB6T7bIb7eR4uF8VPfprDP7qR4%20iI8d5q8uzmxhfU7vgpGsfUe03hytami9GYGgYUyNJcQXCAQCpYAj5XlGgf+Nc3occbgQx0oOF+dj%20C6qZdYCLT9Ehs7y7LRE0RbeGtzoPBdOVVM4lR/M+E7AtrZdtBzo6OW8Yl8C0qcNU+UzbMfJkw6ep%20p41xWI97D8XgOUbE+FA0Tlwu5qzRajtaRn5J6M00TzhagcAigCPs7Uk2P+447sMhpwDKBdl7R0t8%20w/nYiCfcmOVgPbw5KdrbC0dl6rKOJYDzQD7GeB5+loOpPc1oayjfRwZtqx/FxMmMKcr5sBeVko3R%20oZHt0d5je4dcuzh5MbzeNsRZYW3Vz2/nNqp1qIXpOGdzHS08WQl8J6Rrc6d5DgUUBCWiHiiPPxIO%205akHArnQgn6RnpwNjtgfv8+F2UUKHNvnFo7QcJEu5dP08s4xhVKcIwflEI01ch1zfii3FpIrTwTy%20lNOxzknDgzhPcdTLnORaRn4Uj/+RXY6sAt2gjVSHxo7YYf3/ah0tFILK10J4Rrf4n12UD6Xgcx2t%20NoivNKxBcRXqjxArDpGvYIgQsuU6itE+WmgpBM9bLznFZw1VKx2eCQTWhMYuks6+s4/0fwlHC5sx%20B8bF3QScmiPbheyeI3bf5wSpHJRBgTJg6/w2BI0ewdelnSx4iJGzy9tfjdPU5wxprRX3EbTWzJ5L%20bUaJvCFHLVInXhwVzk/R4ZJTipxOtQxrA+2q7EZ2pA6eHK0lfIA2Ji+G3/5IDtb1tRkX2WOE69/T%20jY1yHUItSGPt2zu0HS1fyZAnI04iXMC5d5rs/vp5I9t03h6hgqTsmTper0Ccn8rIXODzYMfRcvoq%20HS+hs2zo6m3C2yHpnEIHBNtuO1riEK6NOVo5gE/gD3GNhTodrnfxDftPeafJj7wMTU+aw5UcMt1X%200gFs74nVduYCgTVg8mJ4nCwWw7N4nSnDr+fVFg/0XA6B0iNaS8AalJogG9JPRKaGxRwtRzYcd5wm%20NQ71Mxzbnrd3zrjXE/GpNCiB5YB+0Fiiiwqsh9S5d/QPBeWpelO5ypv/v0TP0jtasgnZHedddiFZ%207Niku3ZokKYcLZ93joRSjlbDMy7Y/+k6ddMF8obTxMiRTU0+VNOzY2jkupA8ceDk+A2NsgUCx8Be%20i+F5U5DeAj0VqPF/r+wM/19108I4JUdLRNkQWApPF+/nhiGfxmlKQc/64zEaxsDpAn2xhhSdqnVP%20+sT/H3XEE0eKcveFdrmbqYVvF3Y0+dSBazg1x7A9OmNVPt42HlVYxNFK541Th5x6HC0BzlqbM7OU%20ExcIzMXkxfAQ09PjxqYQWQjPyBb7W/Hdw0PgFKYO2z3zIIDTAh0KGleF9v+nAPLpR0nVgOp/7Dj0%208s3RMmejDnI4cHLM0UpyOoaslkzTHC3KWAdf5hxHaw2wesEmO442Qrqg/AK7kNw9V54iby6FyY5W%20KeCMMGXAUD/7aDH0O/YKMziFEa3A6QJC8FOybyMK35trkPhcGPmoYeg4nwvi8Y5VewqqPbLzWYEc%20qvp9G3lu5FSPHiHLjwgaQl5kYj0T04AcN9ukNz2LsE1HB8KhgR1iq8wSNPZK3V1WI5Sn4jBOBfpI%20udBdRnDt6M5L8NNUqC48bzZHbOuD1kUujuZo4WCxYSlTkbagcXNhI2M5CxjD0QosBUjMjwTZ1G/t%20sOhaCSKjATdSsvD2ZQKC1vDNAc+TBmWxkOL055+Z9DyQQyOb9jEFGq+P6mhJx7RYfegtN2tIk1xs%20ilWdjhSq/8tMZ06Fb9xlp429pmscuac9w3DqMI5KdWFldLwkjjp2XXjebDp4dV18VhxvRMs1JLyx%20iNPFzvB9o1psaoqDdZV6K/oUTzhagTFY7y8FjNwHruvoYSRWE4aIqyExT96t56bCHK06bgs0DukI%20MUGixxghmArJ0MvT/x/4OKBO0UtGi9o6yzkd50PD8uRslXyYnRKcrc7FO/6oX94glNBz4uhLg9/a%20acANqguVe6cujuhoNWsd67zs1EUq02fF0RwtwDDn9eWZ7cs19How4I1Hphjv7+9sMX44WtOhOXMZ%20sIy7y5gBv2G0FhKR+iM9/VPoJ6JjZvDJ2JveVU0AkAKERTkFSIxnVEbK64+lRjiI3wiIfPh8pWv8%20Rj7W7mwhC/LrZevlegplCOTBGtJUp9JZb0dcQxfaeNOPasS20u9qNIy42hAPtXmpj6PsXmzV2WZj%20r9hv+q39jOyuGUVuylD9zzNtqNwEr+f8b7baSmMqKJ9sv5Fp/b/lqTX6jE35uujK06HR1AVy9/WQ%20jnbeURdrBLon/bFA/utzrvu2YgqO4mgxlIuiMIrFVhEKOFBjDheIqcPpQMlRlmY9Qyt0ER/GgfHK%20+L1R00M5CcNJJGW9vVTGdv5V7n2NZw7IV2PMLpAfDPrQDooRZcoTaVPvdnTBGruWa811k6vrTUu+%20lCMcrY8D6pH6pl7b+sqx7QwAGinZnUJbPzzENzxTOWS1M5T+9877HBCHdNXnh3OO5KENyqdy7Nyf%20rvHb3DyZo5VsyPKUjqThOas9EqS6UB0oDNVFIA+qC8ne6wbHfWV71BGtfRCL4feDHC1TIG/MSXk4%2057c2UCq7r77H388w8Sk6WiqDGU+6ZuR9AuVYGsjAGiHJqa5nAvLq1A85WsjSB+SKfsxsgAKnDTla%20Zm+13Uk/0Cf0w+sITo7XvcZWa/st4Wg1HNhOow5djpbswmzBj4S5csyBNe51fHasz5VOCceJNIin%20K3R1oj4r2o6WhVpHqH/ktQ9OztFCHcLRmg7IQCQjA/ZG3dmQ0sPk/lrpdC/hVBwteoMQJcZCIN8K%20/G9EGY6WyUD64RsghS79aMg76Yknbv438p7ZAK0RyOndehqFel1NoAKOeNvu9H8f3xjPwDG13nne%20kaM1R69ItytPOnY1pNRpo+Ne12s9nwvK08TpQ53WXH7CifKdIsm0chzLOLCHQKfd1Tan87kgnkYH%20nR5KdtTHPjg5RwuEo7UfUESbL2fYuT425z0KNMXITUkTWTUKasrKFED1P8QRWCcgWghXU8u+gSN0%20NYyfEeg4jTIysYYqyUhHk1vS/3Dc9wOyFSf1cdQpjLyQT+ylK1CWQ6PL0Wo6U+nayThadRksYG91%20kMOIfNdajpg6DBSDd7Rk0M3/6RiO1vqBfclRUKN2Co3boYBs5GhJv32jxTEcrc8NcwhqJwAd8Ud0%2059D64R0t5cV3DnC02tCi8M7ASFuBMhAHsiB0nrecJtK1PLsymN3V5TBHKz23RoSjFSgGOVpmABiD%20jKA2jBKOFnEQ77uQ4l9zjybwMQCRo2/WaNUNl1+0zW9rJfvAYYAzIs5DH7xDcAxHCzDKRto4Ve1A%20ftvgfvJPnnccmrpMcP1cwNe7L2fVL0DU/7fzxf/Kk2Sr/HB/jGgVRDha60V7RKt9bDtaGAXG8874%20a0LocsyMxOr4fMDgeKYEAQQCQ6AR6gxJX5meD0frc0McZUH8VP9/LEdrKtBn8Sqcbjwrbk/HUo6W%204ttxnriWzt85WilPyI97rI1wgWvcH45WIcRi+I8DCEe9Gt9rkrGxLqMNkZjub55L18LRCgQCxwYc%20BE+1g60zKzCqfwg0jlbi1cZZrP/nvKSj5eOHz/X/qcgqB0d3tBAmm5bap3j+ja8FiRGtjwN6HzK2%20xsCS0yQD73O0zLly9/I/wYaOYzQhEAgEZgMuhaN9KAmcOTgbnrdj6/wjdZqP5mjhYG03X16/fbt4%20/XpxPupo4WDxKwvlwtH6GGiPaKkno/MuRysQCAQCgVPC0Ue0WNNwc31hu8IPOVq/fv0y58qHcLQC%20gUAgEAisGStwtJ5ef347H3W0PG5+xohWIBAIBAKB9ePojpamjxixesmcA2aaMRytQCAQCAQCa8fR%20Ha19EGu0AoFAIBAInAJOztGKtw4DgUAgEAicCk7O0WIVVzhagUAgEAgETgExdRgIBAKBQCCwEGLq%20MBAIBAKBQGAhhKMVCAQCgUAgsBCO6mjhNLEN/9PT79fn//L20Io1WoFAIBAIBE4FR3O0tFHp+cUX%202xfr69nZ65fNtvnUTh9iRCsQCAQCgcCp4CiOFs7S4/b29evF19ef22f7//f9xv6/f+r+kOTfvy+v%2024eH1/v7O9tFHkfrKh23260FrkeIECFChAgRIiwZmIXL3WAdHM3R+rPdvJ6dfakcrZTh7Y+r16/n%20V72O1vPzs41kbTbXNgqGo4VjdvXj2q5dXfccGS1L93H/2dlZ/331kSBHjsC5rg89S9y6f+g+jgSV%20wUb0Mu7n3JfDX+86Enw5cEqH7kdO3KP7Ve6++3WuPFEOf73zmNJQnnLqgvuvL7/uyJbrg8+ko+43%20/UhxDD3T1o+he/Vbl1y77p3zDEdf7qH7dJxSF4SdPPXc1xz3rAtvq6P3T6wL7p8s132eScd2uYfu%205ejLrWtD90+pC53r/rE86VxlUF2M3T+1LtAP3a88DT6Tjj5PxFH6GX5XOTzX9t3PcR/90P25dZGr%20HzqfWhfku52nwWfS0cs1534v15z7OXbVRe8xlWOfulA5ssqd0tjRp/r60DMqA/l5+dftr7RxtKlD%20Pr1zf3eZMn3++u3bhQkepytnpdbj718mIJyvLuC4eXAf30dkRCwnfoSH18rU5JgglRafEKJiH+8f%207P8h8IzyxHNCO99tyNn0z/SBuPC4uZ+Acyv0pbNT7j9/6qvDwLMfylM7LeJFUSl7Dv79fcsT50NQ%20WuQF/egrQztP6BN5YmQ0B+SD/JAv6UefTAX/zBgUF/djG89//tr/XfDpUg7q4uH5qb7SDT3DKDH3%209+WpXSbKKhIfswuBuiAN9EQYklWXjrfv9/9bnmpCRd+74m5fo9xT6497yRfPAt3vn/PnlBdiHtNz%20PTNFPwDP3aX7eaavLnx+gNlFklVuGtgP9d1n2234MgzZqs8X92N7fVwO2uWAx6mLvmfa94ujsA+h%20fY//3+uHx9Az0o8cu+C5LrsYAnVBnih7DkhDZcjNE3Gjr16uQ2XmPvTJ63j7/jZ4Blvt0ik96+Ow%20ukjx55YDTKkLkFMX7XJbXaT2wrerQzjqYnhhrHJOBVQwyooTuRagbKZ0mY7T0iA/yCmXvA8B8kSj%201Ufcx4IZdCKZNdkHZET9rQnY3Jr0SRAh5xL+IUD9kae1AOfn7i6vg3NooFNDDuMhgQ5Rb8FReUDP%20hzqoh8YqHK2PgsbRWpHSqZe5FgMlPxBrbs9saVBXa5ORsEYSo/HBKV0T6FnmjCQfGnJq1uRo4dis%20ydGSPq1JRgBOoIO6Fk4wRytxwdo4SvoER62Jp9CpNXW+wtEqiLU6Wmsa0WIoWHJaC8LRygfktbYR%20LfKzJlIV1AihX2vB2hwtjWitzdH6+69adrGWURFmSdbuaK0J4Wh9YKzZ0VoLYUBgazOCtTpaa+wt%20rtXRWpPjLpgTsbJGaG1Th+jTGqcONYK0piUX5mitaDoMSJ/WtFwGhKO1EFiUZltGnJ29Xv1MPaTC%205MZbksTN2wb2xkRKA6fBg8qd42jZFhcpDd6C6EtjKv69/Fc5EclA2bvs+rKKm3BWl+X+4SVzSd84%20Xp6fXm+uLyxuysELAn4zWiOMPY0AY95uqrzf/34jQCsjaZ5fvf7+O70kjaOVZET+kdHF9U2T75fn%20rb20QXkILBD+/bwf4VGGaiuT852XPyyNOn5+I310yUhsD336++vB4rGXAtLzJqPNVR1/9fYg4fuP%20p+wFnUANI8/wprCvC9LgmuKm7n095cLLSDrqbaH5PaWBDJHTVEer0dM6r+gObzxTLsUtW/9x92sv%20PsFxl6wr/fny+vOhei2cMtx/O7c07HfST7Kaor3oBXpjb4PW8aA36KbXWcuDk+MUR3mnLlJclEF1%20IVtR2lzP3XhasIY66eXVRSVv4kFvvH1VvPX13fVcdNXp1e1jbRe7emA6ix6kck8dQRriCW/fpO/5%20JQdytDy3Eo+2R5ItKn3KSRpT9ZY6ZX/Ldl00MqzjJy30ld/u7n/sNWr79Fi11+yf6fP5544XJBJ3%20zWj/0HFeClKbh30jb8mKMngZ7mPfU/AhHC0aFTPW62t7S4sKKi04FJ1KRzkweiOVf7uG4ke0pjaO%20chaoeBrX+8w3MMdAvF0jWpUyf329SaRSIh0AOeEIyeExpcYxSsYqWSHDqb0N4sGJ5g2X681F04DL%20+Kn3OUQMeBOGOCAzdIi4Gkcr1SVE8vL70epoKkkKf7fb6jXhH7wi/OZoNXJKdX+dynmfGnbkZFOH%20taOVq08Qy92376/XdxUpytHygEyp+6u7R0t/Cqg35GP2VpcDHVJd0BDzP3i6u2wcmCmgDNiSZKx4%20iUe2bvWd8iFHa5I+JXkQDw5UJf9kI6lxsXpNeoqto8va64/79iF80kBn5fx72/j3xLYDVZq+rFNA%20HkmD8vM0csNhubrafRuqaiC/mm1Ip3IBf1j+av7QtjykWfHVTZ32f5Y25ZlSEuqN/CBfOT1vjXvl%20uO/Y9x4dKYD9IhP4u91G8Jt1EmquIm05NnrLNAfolfFE7ayIQ0h3u6kaddJFdlPbJ+VHeat087zR%20YYFyWPuUdGCfNtB0qq4LL3McRRy86/vK8TQnKekUThL6wXO5QB6mkzg7KU7l1To/hdpx8lTxxJvT%20qbbB6jsF2UU4WhNBRRnRLOBoCWaQyfipIDUoApVLIznVyTIDTfHigOBgGRnWTpc5LDPKglF6Rwsl%20t9G5WsFKgzrAQNVbUK9ojqPlobz7kRIjsrpOZExTgNFB9sjI4kqEK5L0oI5EMPuOcgD1bhtHqyZO%204qTuVRZIDFlNITGBvMp58PmsnKz3BJ0L6g09BzTyxKW6MB1OvVvIk/xT90N7442hInt6nlXv2ef3%205eGnpbGPoyVQ1xoF/54cBt9x4jdr+BNZUwb0aqq8eAZZVZ2zqlct/WQkh7qlviudqnrw+9QJecWp%20pUFBZxQH172TCvZdo7VTFw9VXN7WVd80mlOcUupNU4eyr6vz76+Xt2/25W1yX0cLEA9TgdgX3OT1%20Eg6gTmg/kCG6gJz2mTr0PIFjwv/oKEH2bek7DhtDw1HpeYDsLR5kIgfC2fw+HQMPk0ddBmtPa45C%20T8k7R34zjpqwxs44InUETdeTTpFf4vAcxfU57Tj1jN1aBz9xum0jlWyvz769XS6FcLQyIIWAZBj6%20R8FF/h6QKsa0j2OkYWeUDvIxAkM59ujpepiBMgReO1p9yl0CRmSpHPRIcBgbQ719rO9IjXPKD3Ka%2052idWz0IRsQd5JkLT2LEJbKS7G0kIjUiOCdVLyg1iq5MU9F2tFQnEANyq/aXqwjOpun2crTeetVN%20g5XioWdteuVIZwp8w+idHUCakKg5oamM6PA+pG8NU5I5jgMjctQLwcdjulXLcB9Hy/Q0cQV2rAYQ%20G6EMdj3J6OH5obHDfYiYONEVK0eqS5WDRkkcgh57nZrCHeiq5CA+UjmAynh5+7av2tQ1WkN1Qdpm%206yldjf5Jp3NBfii7OWlJRmrM4SfFY/ad8mAO7x6OlmyBejT+xp6tfp9sZF/1U/FVqofkLE51tKwu%20ri93eELnyJB6wBbQU3MCJnIVNkyHmbwiB3STzrjpJp1x0mcEGT3Ys2NDHMo38lddWHta66zJKdUZ%20MqQ8xleJz3MdLdO/VH54yeo9lUdyEk817biWPdjVfFDf1kFK8ZMO8SM3yiRnWlwrGe4rs1x8KEeL%20hgRBQgRgv6akHygAr5FjoF1OCgrHiNa+IP9MT/G6upF+fX0OMHI5Wqgs/9OrFRkvARwX5ASptBvZ%20uY5Wk/+Wo0DdqAGYCkjCZFTrDXE9tRoM0iXPhH2dFIG4TE9dHVA3Vvep0Vfa5GffES3pEnEot6TB%20KJS/NhWUn/oDVs/UhesMqH7MedmzkwBRStbEI0fKy10yRJ90Ty6QDTKQjup5ycXqIukAdji2+esQ%20iJ+pYuLmnCNOibiDcuo6spwKlaMtKz/CQfxebtyn+suB6tPHTxk0pWYjROkav3dx4hh4Tp2JIb2h%20Pvp4NweqU+RBPPwvdKUNJ+zzEpFsgnK1eQJ9VfpTy2EcVXcGTTdTXr3zr/KR7nvpTYP0pl0G0qAM%206I/kQn7MIU35mwri4/m2jKkP8eO+ZSGPxAGeX37v8LnJquZaZOh1YSl8KEfr2IAwqLw1wRPGIRRq%20DDhCcxytJWAjWs7RWgsgCkhsztRxaVBvUxrqQ2Bt+iTQoOIo79MILQXkNGVEa2lIn9YkI+B5cw0g%20P8FR+SBPa+KEcLQKAsLA0VqT0uHYQBhreU2Z/MxZo7UE1upo0TMWia1Fp9Qwrgnkhx742qBGaG2O%20Fva3FjSO1soa6saxWZOjlepNozRrgXe01tTuoVPhaH1QrNHREmGEo9UN6socrZSntTlayGiNjtaa%20Gmogu1sb5CiHo9UP8hOO1jia/Ky4M7gmrK0zH45WQTB1SM/6+BN0b2hGa1ZEGMhpTUawVkdrjb1F%20NYxrAiO2a3P+wNocLXSI+iNPa8GaHa3VTR2melvriNZadFwgT+FofVCsdURrVVOHyalZ2whEl6PF%20tTHyYNEm9xCo85xnpgCi4I2ZNTVCyGhtTg0LztfkPAD0YY2OlvK0FjSO1kpkJJCfNXVQ4RbeoOO4%20JpijleS0pjYPoFPhaO0B3tDh1XRe0+QVVu1hxcZ/vK7JdXslf+YbYR72muj520aGY1DltpXO8v7j%20yl4v3fdNLGBl5bXUVHZ7dbs+H4I5ETVhtBfD8z+v6GPA9pp2HRcOBK/5Er/tbjxj75o2TsXRWgPQ%20JV6ZX1MjFI5WPqi/NTlagDytberQ3jpcWUPdOFotTvj3d+u2J6g29LS3MAfeduYZuHTq1hce8Cbb%20FWjbFEvX8TXb3ojH4etSnTPaCLbAoB3oamuGRrTs2Tpf2nttH1Rt/xfbW83eMk7n7E82JHPyhG6t%20BSfmaFW7Z9seQ+wmmyrXNj9LFclOsubIJIfoeVPtFs6rm+wtwv1UNBXPXid+Tw0cENubqd5jpdn7%20iV2zX/6zz2S091/pc25wINgXxBun0jy/vLD9bi42b6/2ygBRChmPjJFdka1sP6pdka++Pti+JoxO%20kT5OF6Mdtiv3gFEho74RLdKg7OQZuSIT8mZkkhxM4rf9Xl6qNDA48iL54zRSL7YTeb1jMERAw9eW%20kQgGpybn7Uyrk5Q+n4hZekTHSDXVQZ+jJcJgU0t0aogsRcRzSFVAP41caxIjHy8P36vOBnqY6mVJ%20mDN//la3ABmh522gSzjt3G+Ez75RMzs96AojMGOjCuZopUYR2KvvyU7VCLI/T24+0GW/dUEfVMfs%20ezVE9l0jWrIX2RowuRVuIPvQdrSk27I18syms3Re+R/JwR3UwVBZ9wU6Lk6hvtB345xUD+SNDir6%20zm9wPJwENyNT7T+m5zgiQ2RseyWleLR3FfH4e5VGn2agezZ1+LI7VWc7+qc8eJsQSFftDfWrDqqe%20wVkRz4/xdhtytKgr5EEa7MqPbpMufM3vfhDC26MNFiS+Jk1shHxgN7Q/1DN1i72zrxRtofi90Q84%20P+Wf+My26wED6u92c2/3tUG52eQWWavMdj21q9aRTzqPjJs4U1ksPRy7dD/5Iy9ss4JOwqnkvdnn%20cMCu4Sh0oP2SjLW59cAM8lMdwau0g6Zr92W2VvI4CUcL4aNM1WcMbkzo+hSLVZY5QWevZ9dVZZli%20oCyJCM3AkpLjDSO8yul52/jORomS4D3xCfo0B7+ZIqbKQOH6vg1I5aIcnqjNyJIBWMNbn19L4WoD%20PL/9bfFJCdhgUMZDmd4I+bspLQqLEcnRGoIf0WoDuZqCJeNE0TEKSMxkRkP+620DPIiNRpbA75Vz%20Vik75EJd4IRUzvBuI0v+RdJytMZ6G5Svqjf2vKnqQc6F5GYbPKbfzAFO+UQPtNnnZotj/Z/VN3mD%20VLVDcJtgTUYjjpY2A0TeVjepodXu1b6h9HVoDVa9+aHlM8nNb8w3Bpx+P3X4Fvcv6wBI/kAEDEnQ%20w5Wt8Ls5THruqWpU279BtqRnI7ipM0B+1ZCh/yLWLkfLywfdNr1KhGiOeP07daZGhkaKMolwuQbh%208rul5fJlhEj9DfSIsTlkbXlI9SvbBqZHSR9Is8pLlaY17uleI++UFzkbVeeiaiRNf2p98j166R9k%20T4NAXIrfAx1/52g5ose2sQvSlp3ZPcZ1VeMkeVidJv2hnkye6R51cNrpDoE84bAIxKWGVLxk9Vdz%20DXl62rzZHvWietKGrrYDd60fU6HOBPEjK7OZZEtsJklaJvvETUA6gZ3T6eQcGWFTGmWCg0xvyW9d%20Humm/qde4To5H13o4wTqr7KfVD+ucy+d2OH2VC7jasrBM47n+R9bzYV3tEgbfcQpgmcoH/YMv6l9%20ANgg8lUbiIwtr3X62siW+paM9Cy2ybPYRsUD9efaXLtEWbgHOaGfBIH7bJCCNjm1PZ6PkL8GMGRn%201n7X+ZMdv+Wl3nCWtjA5/dQdch9y/OlMYGPtdkb2h640vJDiR4+xZWuf7drbDvYmwzr/5Ff5E98j%20S9qiIQs4qREtNS4qLIJE4AhFDhE9MlWKKQJCSfeZ85L+b0al6tEAVbqROSM36S4UEwFTqfwmYxpy%20tOQYoOgy3kYpuX5ZOYZyUKySauOUB02lkXczyFq5dkbA0v1yrnIdLZSRRgxDpaweIlRrIJNyPZlj%20Ve0yDWFIoYxs2fW4lhvyruqicgL5X84ODvBQnsgHDfWYoyXZVA3LWx1JbmYsOBVmpG/fU9RvOFoy%20KpGi9YiT/NsES0MIWWBQXfBEhCwUr9cxEbsMz+o01SH3qb5EVjmAJHkWHacXankg/xAX5azjFllL%20H+RgemJTPSI7lcWTHoRtDX8qHzqqBsnqIOXZNwh9jpZ6morHbAZHq9YV2dC7vKkRT2la3ur/7Tf0%20sf5tCDQ6pE3AzmUvQLpjdZ7yzj2SIeAa+STtSqerfFk91qRrOv76YPK2+OuG04if32p9wFbftKoa%200YLwfX64F06oRjeqBsPbmexReqI6kH2qIa3Oq7xOAXmiQREomRwtdKd9DUfU9KXWCzWI4s+5wOaQ%20szkP9u3MyqmlXHI2pbeyc+OApP/Ij7zouWoX9soukKvkXjlsdRrJiTOeTvH0OVkATuiaCRAvUR8e%20qjfyQJlMr1KAf3kG25QdkUd0AJ7PhTlaKY6Koz1f17yLntbOselHrVOc4zRWNle3Y7X+Kj84SBUn%20JH5r1Sty5zfkS/0r78jXuC+VlY4znTScXz1jnQdr66o6NHtJ+RQ/eT5X3cKh/O/tAZAmdmtp1vUu%20PukC8eF4EweOt4dsledxTMkbThb8QBn4rZnNotwpDmxA7RvyRF7GKcne7+9qbhvQJXAyjhbCo/B4%20xxSJwmIEKHL1W+pB67f0V948Cmq/1YJQHLtkXD3P/WYk9b0+TfufNFO8lqZ7XmCIk0aI5wjWaKTK%208Q2FKtpI2hpfKiwZRAoos4ZxIXb1HJRXM9ikvFS2GlYbQejIi2BOxE85WrvKwP8VQVTxUDYjgNog%20vfGpN2nEhuGkfJsiJ8MAT4+JmFM8Gjnsg5ya9joRbwCUVz03U2xrnBkpqwhYjYB6977hRkbEA4nI%20oBUndYwTrQZFIE82jJ6eo/7tWpIv5VTdyfiN5H0dpnhNhuk3I6L0m4gYOYj8IAf1aHNBo0g50UFL%20I9U9JCA9lfFbujWZU4+Us6rHSiZWNykeI133W5X3ao1eRXhvDrPq3BMyoPEYWuNDHPYx5SQfI9JE%20dCJVRhLNvpI9ma2mclnd8VtN8F7Okiv5HgINM/m2vDsnClAfkDS6gn6LpGVTgtcxq2Ma1CQzSFa/%20i+wlF9Wn/w3bFag/dB39EqQ7OGwibOpNMrcGqtald/endMQpdGg0epILeEJ5ErAf2ZPZWm0nlq8k%20S8qzwwPGOyn9Om2etRGoiXkR6HDBmTgDcJTkR764pnoiX8ixXW/oEM8197We89C9vo76QBw2dZj0%20lDgF04tUXzZ96dKwtgHOSHWFLAnonDiJOkbPadQrzq94Phfkm+cq56qyybadV1xecSa/mQ2merPp%20f5zSll2jUwK6ZaPLdEhTPknLbCaVi/r3/NHYQSo/9kz74tsgcTD3SHKyL3SbZSPiGZzkKp/J7mqn%20yDigLgdQmsa3dYfOOk7Ozj2or77OvOfuJt4kC98xR7Zqz7xjuJOndC+/N/K2q/04GUfrFEDl2luH%20jliHIKOd2gB7DDlZAMLomzosAcoqwxhSfsHyk4i+b40WzrMaYx+TEVn6TY20J0zixDnmft3nScye%20q3uYXT0PCBgZ2XRFLU8RDwQj8pGRYch/0v1ykmn02o6W9YrSvZ4MIbmx+vKAKCBKazgoQ11GoZGJ%20OhHIgTIiu5SuZCinAWJFtuTXOxuUVR0TntkhzSQbxQk49w01QB5qZGhMTC5JF0we6XfyUjkxb2un%20KtKuHC0RLqTnCbchxSRbOTxdwEkmT1YvqeGnUSEdgs8HIE6bZkp1qrxoKpkykHdz/Oq6ZLSPfHMf%20zjN6pTr2DSfybOs+9dfnaNGIcXebxCVLTck1sqoef5MJDUV9bQrajhaQHlH/BOT/zn5S/ffpyz75%20ECSjKXZxCFBnXSNaxwJ8hx6uDdIn6i+3DuED03k4s+5glUafo/WOM+G3WrexPePN2o6Nd5Oew3nI%20347Yf/pNdtteJtOHcLQKonG0VkQaKJJ6ZmsAysuISJcRHAuQqjmjyZBKAgfHepI4CimNqXoBiUGu%20vqHeF40TRuhwNnPB80wVlEDjaM0kXFuj1XIe5qKEDXeNaB0b2F1pWc2B5Sfp05pkBLCXNfEmDT0j%20L2sDOs5i+LXVH3a3VBuDsyYezWXScLQKwhyt7bpeVaYxQ+lKOxH7AgJb0gj2wVKO1lwgI0Zd1kRi%20yAg9XxM0orU2rM3RgpfQqTXJivygTzaisCLepM7W5mjR6arGU9YDRjXRpzXVHegb0ToWwtEqCI3U%204PGuBXJs1uJEQBhrG9Fam4wEZLRGR2tNIyIgHK080BgqT2uBd7TWBOpsySUXUwFvMkW9NnhHa03O%20FnkKR+uDwo9orUXpNAS+lrUG5GdtvY01O1qlpg5LIRytfMTU4TjC0cqDHK11jWe9rdlc0+ACWFtn%20PhytgqBy17hGa01OBE5Nzoalh8SaHS3WZazN0aJhXBOovzXJSKD+1uRowUvK01qwZkcr1miNwxyt%205JCuqc0Da+vMh6NVEDgPa/uotPXMErFiqGsA+cEI6O2vRU5y/tbmaJGftRC9sDZHa20E78G0yvZ2%20eGPFQ0N5WgvIzxoXw4s31zITQH7gqbXBHK0kJ+xwTbaITqFba0E4WoFAIBAIBAILIRytQCAQCAQC%20gUXw+vr/FZrMSSV6OlEAAAAASUVORK5CYII=" height="234" width="602" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 5.&nbsp; </span><span class="textfig">Average daily values ​​of evapotranspiration and evapotranspiration of the avocado crop cv Govin (period March 2020-May 2021).</span></div>
        <p>However,
          the high daily dispersion from March, during the months from April to 
          May (ten-day periods 6 to 9), maintains a relative stability in the 
          daily values ​​of ETc with averages of 1.8 mm. From July, the values 
          ​​increase until reaching a maximum in the month of September, reaching 
          almost 4 mm and an average for the months from July to September (the 
          warmest months of the year) of 2.5 mm. From the month of October 
          onwards, the values ​​begin to decrease with a minimum in December of 
          1.4 mm and an average for the November-April period of 1.96 mm and 
          beginning to rise again in May.</p>
        <p>Consumption in avocados in establishment has been little studied, <span class="tooltip"><a href="#B21">Lahav <i>et al.</i> (2013)</a><span class="tooltip-content">LAHAV, E.; WHILEY, A.; TURNER, D.: “11 Irrigation and Mineral Nutrition”, <i>The avocado: botany, production and uses</i>, : 301, 2013, ISSN: 1845937015.</span></span>,
          in a Mediterranean climate, indicate values ​​of 8 liters plants per 
          day for one-year-old avocados, which would be equivalent to a plantation
          of 400 trees per hectare, such as those used in the work of the 
          aforementioned authors, to a consumption of 0.32 mm day<sup>-1</sup>.</p>
        <p>For his part, <span class="tooltip"><a href="#B20">Kaneko (2016)</a><span class="tooltip-content">KANEKO, T.: “Water requirements for’Hass’ avocado flowering and fruit development in New Zealand”, 2016.</span></span> in New Zealand, obtained daily consumption values ​​of 1.34 and 0.41 mm
          day-1 for the warmest and coldest month of the year, respectively. In 
          the nursery stage, <span class="tooltip"><a href="#B5">Echeverría &amp; Mercado (2021)</a><span class="tooltip-content">ECHEVERRÍA,
          P.R.; MERCADO, F.T.: “Requerimiento hídrico del aguacate (Persea 
          americana Miller) variedad americana, en etapa de vivero en los Montes 
          de María, Sucre, norte de Colombia”, <i>Idesia (Arica)</i>, 39(2): 91-100, 2021, ISSN: 0718-3429.</span></span> obtained the plants with the best quality when they applied an irrigation dose of 3.6 mm day-1, while <span class="tooltip"><a href="#B22">Mazhawu <i>et al.</i> (2018)</a><span class="tooltip-content">MAZHAWU, E.; CLULOW, A.; SAVAG, M.J.; TAYLOR, N.J.: <i>Water use of avocado orchards -Year</i>, <i>[en línea]</i>, Inst. 1SOUTH AFRICAN AVOCADO GROWERS’ ASSOCIATION YEARBOOK, South Africa, 41 p., 2018, <i>Disponible en:</i><a href="https://www.researchgate.net/publication/339676731" target="xrefwindow">https://www.researchgate.net/publication/339676731</a>.</span></span>,
          in four-year-old avocado of the Hass variety, in South Africa, obtained
          average values ​​of 3.98 and 1.64 in summer and winter, respectively.</p>
        <p> <span class="tooltip"><a href="#f6">Figure 6</a></span> shows the 
          ten-day and monthly values ​​of the crop coefficients (Kc) for avocado 
          cv Govin in development. As can be seen in the figure, there is a large 
          dispersion in the ten-day values ​​with the lowest values ​​of 0.26 (1st
          ten days of June) and the highest of 1.18 in the third ten days of 
          November. From the beginning of the plantation, until the third ten days
          of May, there is a decrease in Kc, which corresponds to the decrease in
          ten-day consumption for this period shown previously in <span class="tooltip"><a href="#f5">Figure 5</a></span>. From this moment on, Kc increases (<span class="tooltip"><a href="#f6">Figure 6</a></span>)
          to reach its highest value in the first ten days of November, but more 
          related to a lower value of the ETo and not to an increase in 
          consumption, as it can be seen in <span class="tooltip"><a href="#f5">Figure 5</a></span> </p>
        <div id="f6" class="fig">
          <div class="zoom">
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1Tncshzg%208OXO3e/NEn3O1t+pqr+2HKwskJPCHNJ7vItzTUCPwYIzIq8N7GPAVJSuaKUsmL66zMipVdTFGJEc%20qlqa11i3bYX2VLS2LHVr+Z+j/qzb9HvfdLzf3ZuJ39UpmFs8ad8talJzVDUE+/TCpiCFk8euJ7El%20woJUq1S2i8mRc1rztbIgQHAv3Jtpu5Tl2DD4qdlVtbjinLoUMwhr9tauKj1X9bhWFk/o/WRmper6%20tkjQf1f/2fsQ2KdUvmcepaZQn9qP2VkNFftybacPnYs5OKupwafCDfh6O81sgaN9Fsi9KhriCD9v%20nf5bLE4Wj0miLDlz7hbEsRA3qRtUHs89OpXVTKYsOZbeQ3uL+wgbfnbNUcqCdrs5xBT6dBGOddXp%20ZfGR0rmrSxvjXKnDc4i+5g67x+5TcySzLAzu6docEl/xpm1M0dR9Mt+J718fZq0c86Gxr/z3LdDJ%20fZYuna02VR39I89PaU3yqRdFPoYu3YFOHNwuFOacliLnucnVfrsu5dSJskBKDWfoQN34jkOmYgyR%20aveHVcXvf/fam7uNLDtTFkg1SbzJUsUlSvxk35BBG39nrSxsGxPTtm9oF7GFOaTuTxUn4d6XtAt+%202+qIxkHbzuC1sniQB3OElt3eFcqTom/IEzN+bF9tkJ6UmXtsT3Uf2eUK7NuD/aMaqhu/caxlcdDg%20fTPsFIGmoVNnma0/6YA4VKc+CzDRypWEOEjbAUWXNjepS+I8PKal2rmyxHg9itJUA2sxqSwKTV45%20wYWC8GpjTfBVm+Zfn1RZYoj40hyuDm/A8uQ2nLHvUBX5doZtaHIXzqYssfOKlbFQPQsRdxDQE2k4%20m7LUwZSHoa5dlwtUy4d2X2SlLKIbUoUgzq4s1I/uhOKQ9mlxm76QariILItojZRFtGatLPd3I3tn%20WTDiIYvXIg4iZRHOWll83tB0MrZORZ83NMl0Zp44PaqGRGukLKI1UhbRGimLaI2URbRGyiJaI2UR%20rZGyiNZIWURrpCyiNWtl8a1ixtcjW4nAp4ZIWYSzVhbvG2LeEH1DPm+IvqGHx0d73dzcrD+zL5F/%20vrq6Wn9G6fzz/d33Z38dc7348/TpYf3ZX/G1m64Xf65LH9f1a+97vTh9/orTeUz67n8Vv21K377X%20Jn95b0of96uysxpqw/Pz8bMG21iwFIvztEnrrrSkGEzUZg5Viuedz+flp+PZ7bOU79tIoSxtNps8%20lfB2ZeSpVpTqrbJgEoGxLjejYuwLsHrQbDrbWDHRBR4rQTyfOl6UGLNJaeYVj6OJ100jHQgvXk2B%20rXAdhlY4bkJJgw+1AKaf/Hn50zgtwtPE7+LrxZ95XtLBjAQf28r5vixHPDcnTuvXx/fn0ejW3pHN%20+KFYf9jSOv5eo3/9vMv6+VVxmtxlAM8nwKWgIMfPy3083fHcrfh6TfO2WiuLayg3mE6+M4Aboywx%201IMkCnwxZnhZ/ik/Fec4XNtNuz9IvAq2b4aF8GLli69BPevEafXjZCIL/VRLGtfwZ/TrkfZ42md8%20H9LnJZ7rAd+/lJkaP2+szHH64uUtvEAwf8rl6L+z512nLviVkZzjPPBn4tz4Pk3PG8vYiRU7ft6Y%20bKqhU/ksVeHVsWuSW4p0tOFUz9uWbJSljdOYi7K0UewUDFpZrO6OTFuTOduWGfgEbeFeXt3tYtdz%207LrOMS2gQzeNoPolXXFV1OZ542d1ZVn7nKEaZ8n9XdTdZy8Hl5lsOIhez1K3xnU7mWft91An893k%206Wei3l+nllCUiLqVlRJ8oLiz4JzgoHKvxe9He4+3jeEaOKrmj3CfiuIhHBxpYgbgjigOHAFHQPjX%20N7fmA/Bc7mRWcee9SVEQPM9LemInMwbHdjb/E3ymn+kkM5AP6eJ5XXbEu17K+/EMnGNjokN6gfN4%20bmTickGOHONZSIs54eX3OLfEf/BfyCvuF8sT+A35heyQJ//XsVNZuiJ28hyUYxd1v6tCiWxrCchI%208c02K3g2ZRHH09Ss7oreKUvs9GFaL22P6Sre5KWqjZvNXdA7ZWGdNAJtVB+872q5DB38EPy+UfB3%20CPbFsZ3U9M+yLN/MscRJxQyf2hTnDE36Nq2lQ5HPIlojZRFCJEeGRQiRHBkWIURyZFiEEMmRYRFC%20JEeGRQiRHBmWM8LA1OrgRQYXMLCSwQbAAEoGRPqIWRuAWQ6cZCII39HPfHMzssEajGzhe2ZeMbOL%2075lMYwNKw2cGqPK+DSbMMBCViSm+R8v74936OANCGM/o6QCuz0Rk+rv5HQNAefGZQRP+HIxx9HQz%20YJR0MzqJ/3luZivxmWdhICnfcV0fsMr9+f/617UNkOV5SAffM2iV75iBxpgE/x17zTCI1NJTXh/5%208C66odawoATxNEAyqRhh9GmZFn8nDocBwj5DzaHgMKILWTOCnP8pAD5ImH2P7x9v7X8KN/kCFC6M%20D4aJAkVB4hj/U/j5zAh58s5Hse+CgspePrzY1yeGdNhMu1BQSQuFl4LL03CMdDHKHMNC4S/SVRgC%20DAsDkfgd32M8SB8jzDmP5yWNPJ8/hw+6Rh48g10jnOtGk/thYLknI+P8d5NJcU3ShjwZJca1uTff%20i26oNSwohhsPag0yhFqHzyiT1x5AZjLmE2UWQghI0hTCuODJCCEEyLAIIZIjwyKESI4MixAiOTIs%20QojkyLAIIZIjwyKESI4MixAiOTIsQojkyLAIIZKzYViYw8HkLh/Sz9wK5lnY/JPliw3fr27TIcMi%20hIip9ViYIYthwWCwDv5/V//ZRDEmmi3myx/bq3AOW6porpAQwlFTSGQByy3c/X5Z3U3fbMay6Dcy%20LEKcAN+35lKQYRFCJEeGRQiRHBkWIURyZFiEEMmRYRHZQ0/R7E09RX1ChkVkjy3a/dXdbvciPTIs%20QojkyLAIIZKzYVjYjGoSjITPFbLNp27LjbE+FsVcoaefe8yADItoi218Vr7QNzE8aj0WDIjNFQoZ%20zyRE5gZhWPhcnSsEnCfDItrCzoqv0+KF7ojhoaaQ6AyCrvTouPfrMLydTfEc27kweMZiOMiwiE5h%20G9kYmj7Mkq8Dg4MXI/qPDIs4KW0MBzOdUzaT2B8bz4kXXpTonuSGhY3EUQiOiX5wqpzCWOwbrMW7%20YX0g0S+SGZab0Wj19bFcvd79Wr0/3q3eF1KGPuBxEF5dVgYE/tGPQyEGY16MKqxekM6wRCvI4bHE%20wTlx2WBQMCwpQNdeqLjmT+bNvD9OZGwypLMYCxl/TA0lhgFrKHcRkH2/K7usH+4Lb0jGJSs6Dd5S%20s4jLpguj0oQ1l4KhUYV2fjo1LBzHcxGXSVOwll6a8ePL6s+yu8Fx6F7hzUj/zkGnhgWItSyXSwsO%20Pvx+2RjXIIYJ+b7Nc1i8ntaroGfJgr9RFzbNNPSyOoBPHM+GYfn39311ezex+UGAgvA/Q/pxNZkn%20VJ0rRAY1GRYgQ2VQLoeUwdouYFFrdBLdfn4qKj7NWUrLhmFBKdiQjE3KfJQkc4Pu78arxe+Z1TTV%20uULsOXRz02xYoGm0pRgWPrjtFNCUwluOwQN5nC/ttQt6lHjRZJJ+piVdU2h0W/5XD94OQ7bFsKGQ%20ngLMyeQp/R5EdDhs26ajashEPZ3HWGKqbVwxLKj1h7J3DkHfOPCLJ4YhwyPStIDdnNSwwKncZHFa%20huqREhowLyYYFtGekxsWMkqjcocFXujQYxQ20C8089oaT5v4+Ptl9Tz/e5FG6eSGBWxUrppE2dO2%20G/bSvFAqxrf5tPyvGYzLpXIWwwIoo7r46kGe54ZV8RnEtmt1/FMFa3PEu62/3t6LVweVJcapj0M1%20OjEsbQoGRkWjIn+Cy4z7bC50DwZtkX+XXjkgA4wrBqYIXqeTB9fyrvO+NafSGZbRbVEwpu0j54yG%203DY689JAfl3Fn6hNWdKCV4p4iIYP1EMeEuxFPpdMUsNyCFj7vlnjfXBje+5axwxLkDVG5eOxGOCI%20EaOm5YWRaNsEY6SqvM3dUHEi77ZyHRJni7HEDL1HgTbyOY0KtScyxotkvtY2KAKcvzZCHx8/CgYG%20ku9SD0zLCUb0Uhmkao7So1R4MZfj4W0YFpQK5WFuEGB1GcI/n88tEo6iMXco5hiPBQq3Wqu0p8a9%20lBSQx+bhhOvZKzSphkxXg+Aw1pfg7W0YFhSIeUIYExTp83Npq8NxjHgIRqWu1jvGYwH1EqWFGrKL%20XgqMis+xEYdDWUpl9HMki6aQM2RBn4rCQGuMUJ+wZmrpBf4byFrRWRkWrLhWZK9nl/fBMgVd9SiJ%207RA6aLtoFbEbPP44fuNNTLzAoeRhVoYFaH924cIPFe95EOcDI7FPTKapwU+Afyhe+1kNi3fFEhB2%20iLPgzrN9SNV6k3l9GybN82Ao7RU+p8La6EFOYnhQUZyiOUt5oseqC87usWDt42HjFMTfk1kxtqIc%20b+HgcvLqk2lZj8zE1Q3NFTwMns1fKJH1FGBIy94xN0L2Cteg3W37Nd0VBpdrKdA9bOia7jIsYJMk%20y/FVXZBdUwjwZHx1sL4XIowHz3EMGBqWULRrvWl91kvBvPeeNo2yNCxVuD7dp32CGifleAUMba7z%20h7z2Y45TV+M/hg463lQB4dH2bepLLwyLQzMhdwNDwcKzUFNFtAUP3Vena5pN7hUV51LBsC51F80Y%20RonvGp3dhl4ZFgcD02Y9jFPDQuPz6WTnUgOAIrkyCdEWr1gxMF1A0wu9ZP/1Y+ilYXFyMjCFl5JP%20N3mTWy36jzWNOhiSQecCXlHxftz2LRuGhcKKixVv8s6DsM8QN6WtX50rhNt/DsPiWK9KRRC4i3gD%20XcUlPJaQW7evd+Hz6iriL84PepcihkfF3IX+bhgWal2Myi3zQUJhfVn+sQmI/139Zw/D5MQ6hT1m%20EmIqMDDxDNI2TZJDcKNlvTQ9C6qJYWG9pns0izi3qIi7XaSr100hsBq6MkQaofm4jy5m4eKGkjlC%205AD6vm1JBgwInkkKD6ctvTcsQLOkGlPAoGDN/VVY6OPbpRiULtq3h8ATsy6K4inCKztbezd40egE%20/6eKQVKBt50PBYMwLPtg1jsInGbMNitfhYzLKZYCvqn5PhkuhonpZ6hMzZiEV0rcqKBrbcMLF2VY%20rNlUBjY9+MoxLDzdeMSU4tqfzOKFt6NYihDtuTiPpQ2FMXkuPBuaUXf7BciEyAm8jVP3EMqwCDFw%208M67GnbRhAxLCc9QXZKB4c00m4a8cLQYBnEzPwd9lWEpwVWsmyMhoyLE/siwCCGSI8MihEjOhmFh%201arZ2+dqcl3sK0Q3K7GG+7vxavF7Zv3YvucQYFT+vPz5MbdICHHZ1HosGJHZ/I+N2sOY2D5DwZgw%20IAsD4mNAHAJH8liEEI6aQkKI5MiwCCGSI8MihEiODIsQIjkyLEKI5MiwCCGSI8MihEiODIsQIjky%20LEKI5MiwCCGSs2FYvj4Wq+f53/VcIZZlZGe06WS83uXv1/XPfYWWr2+2PQjvda+X5fLH+8/v/vz4%20runcU1+j6XjTNZqOF8fyvXZx7DLT13S8OJb+2VNco+l40zWajhfH2l2j7juciW3Ueiw+V2jx+9EM%20Cf9Pnmb2XdNcoftfP40NMDlxGRJShX2K6hIWT250+D3XqeIPXKXuGsxxmk2L9MeQjufnzR3fOPbx%208VH+983kYfMZOa8pfXXHHx7rFzquO46M6u5J+urk13TtWrk2yK/pGnXpIN+b5Fe3IwI6wrKfVaaT%20zUXKyfe69NWlA+rSje7Wpa9J/9ARdKVK3bUpYHX5y7G2utOUv8iINFZpyve6ayC7Op0nfXVlsq78%20Qp38eL669MWkaQqF164btaHuIfYlRTrIvDql3geEX6dg+5LieVJcg32p65R6HzA2dUq9D0yKTcE+%20OzTUkSp/UzxPinKT4hoxSQwLuPKyRWt1V0QUimPEYeLtAzhuM6cfCuH6w9n5NTGbm9HIzo8XtvYZ%201xwHTwfbfIwr9wO8L2rwqtflxyk6sWGhCUihipmHGgILX11HlKYi12CJy1jx8Pzc43PeX6e2be1k%20uiiPFDyPry0tfu1Yrhtb2/59t+euHud+17+u1/f0a7AExtXVZpbf3Iw2lr3gfjyLr6qHPJALeUM+%20VOU6CbLmGiyx4Xj6PH/5zg0Lz1jdtgRZczxetY/8JR3V/AXkXV31jxn5cbody9+QRjeNnr/Iqio/%205MQ12A00xvMX3anm7+jxp/dCukmzp9sh35vyd1RJB5BmrhHrvKfP89fLzednff4iV0+343L1Z1+X%20vXCc/I3vBzw76aYl04bkhgVIcBWUrlrfISAelgeB2GryEFUQ0EYzLCg7y0pSIKGqeNUCgBLUCYdM%20YlV+jEJsWFitv2pAiEPdT34aCsBl5plQ6ljxKGBVw2JGNRiWKhgsU8rxT6MA1QIAGIUq06cHu6cb%20+F15g6w35TSz/PI0sk6PKxv5UD0fWVeX8cQriPMXebhhoYBVDQv3qBpa5ER+TR8KoxA/C7Kurj7P%20sTo5IX/y3vUn9pzc8MVUDS0gV/Ke/MVIrvM3pHH8uLmsKXKtFlB0jPz1NMYeS11zpE7nkRPH6vIX%20A18tZxjbqpzQD/Taz4/LHvesppvndp1sg5pCNVjNqqbQD5BHVdn2JTYsh5LiWeDYdKTK31x0PkU6%20YjrxWA4lFyFTA8mw/MQ8luDJHUNWhiVB/h77LJBC53O5Row8lhpSeCxwbLATUlwjjWHZ3cW4C35/%20rLFNVQBy8VhS5E0uZS+mE4+F4KYFl8I77cCPUNsRC6CtTLuTWATtbv5nvAzt2WqbvfjNTdG+ntzb%20Z9rw9vvQxiXGUReHcTxgRRpoz9Km554EYj2egnJx3bpYh0NNTSyA+/FcHpRj3I63U7kP124qdpxH%20G5c2NM9F+9jSH/6n3U8aqnGcGO5rge+gyEWgdWTp4ndcJw5Yki66QvmuLtaAzL6vVZxDGvg9aSD4%20V23T14EcuBbXIC7F70f/TSzWVY2T1EH+8Psif4vrcF/Sg4y2ySMG3fBnR57+fLsg/uPPj27wTvDU%209CQcR08InNJly3td/nKcZ+X+6ATxHQvYBn3iGbgmcRl+y7PxTjnh+q5z3mVdlINwPcrO44vFrDiP%20So4yxHXIG/KN54t1lmsiQ39u0sBnPG9+i9FAJ5B1E1zDnjPcEzmir3ZNyu/yxdbBRraud7vyOLnH%20gsJxU4JSfOZh3NBQ66EwFGqPdJPYukAov6FnA4FY5oSHQVD2+1CQeNhqb43DeSgamUNmc54bGgwY%209ySjOY/M3KbEnGvB2iBsexauGY5jnCxIGv7jnGpwNgbl514oGs9KQBhZYCjdsDTFL7g+6ea3RP2R%20G8FGnp+0U6hdPiihyTUYMt6r8vFr8Sz+mTRwbX4PHKsbV1IH5/Fb8GshZ3Rhm3Hy/GHwJWkm/V5Q%20+D15hP5UK5s6PF9ReGRBXmwrQED+YViKNC+tonPdwrAgOwow/5MvFPq6MSE+voV7ci7PwTX5LTIG%208hcZkT7XOTNYURrRLyqvIvi/sOfmOv470stzIiPyjbyKdTbWEeTGuV7ugOuStm1gCEk3eowMaPYi%20B67J9TFqpMMNy7b8hSSGBeG7YRGiD6SIjxxLimZursiwiIskB8MyZJLFWEQ9NFlwL3EpaUbhkuJ+%20407iQpvbHJpHcZtZXBY0s2hu0Yyh6U8ThHABukOTBz2pG2uTMzIsHUOb1NvGvKMkOMAeiKM9jELt%20iguIYeKjZal8PIhO3MmOPRTxPCqkNvGmnJBhEUIkR4ZFCJEcGRYhRFJkVIQQSZFREUIkRUZFCJEU%20GRUhRFJkVIQQSZFREUIkRUZFCJEUGRUhRFJkVIQQSZFREUIkRUZFCJEUGZXM8D2wWX+lab0wX0rh%20EFi3o7o/TxMsN+ivKra0w1f9XkfHwrKHLFu5bfnOYynuocWbukBG5UywVsbd9G1jzYz7u2IRZo4X%20a5UWixXzP2vx8pnFr1mTg3U4irWCizU5WFMUg8MCURQaCjwLAPE7vud/1s5lYaBtcD6v14f71evd%20r9XraLL6entfHweuRzqAY7YIVbkOMeuz8j3Gi8/PTwtLF+dgiFhsmXSxxisbWnn6eUb/LWlkoSLW%20YOV3vl6qLWAUvmfdEX8ejmGAWKfGP/uayVyT81jjBiPC975Ye7wGrEiHjMqZQKFZGJpXDDvMWcEL%20hoHCGu8ih5fhhoOCyGLHvho8+GLYHKcQ2S4B4dyX5R87DyPAQtTbPBW8Egrq+2Kxen+cFEYlvPjd%20P46FF8aOgsniyazKbquWYfRKj4bCzDkYN/sc0oXxoyCzMBXP/Dy+N2+L9GE0SJ8bEhaG5jO/Rw5c%20y1dCw5NDPrO3F/stRthWUiuNCmBEbAW+YFhsZbXyf4wK25+yEj1pl6fSDRtGhQykdozB6qPMrKyO%20Mok01NWUvso9BcRWoQ/v5m3Y0aLAWkH9V6zGTsGgEFJQKNj8Ho+BQoTx4H+8GgoongEGY9cq6Q7n%20fjzOzLhUdwJwr4SCbYU+pMVXsiv2Yi62vOB78FX5OZfz+N++D2nC2PB7/kfXOI80YijYVcE8nPL+%20/A4jhVGxa5ReErLkt26AbPW9ILe1TMy4Fp6K3bOUj0jPhlGx/UFCBju2T0rpjv+6nlgmx0rJNhQp%20NucSw4FCLC6X2uYPLiVg9XGZURJqF2oQXF32XnEwQrZfSE0wTwhxedQaFa9pPPpubvDHhy3WjGGp%20gvspoyKEgCSBWhkVIYQjoyKESIqMihAiKTIqQoikyKgIIZIioyKESIqMihAiKemMyqeMihBCnooQ%20IjEyKkKIpMioCCGSIqMihEiKjIoQIikyKkKIpKQzKupSFkIE5KkIIZIioyKESIqMihAiKTIqQoik%201BqVqoFgfVqHbSOqyKgIIZwNo8J+Kewh47A9x/Pzs20AxZ4pbFzFdh0xMipCCGfDqOCV+AZQDnv9%20sLctu+Wxsn68CRN7/mCEZFSEEFDb/In3/Xl5vFtv1cH2kWzfEXsq7PsjoyKEcGqNysey2HFwuVxa%20c4i9eNmVkD1s67aKVPNHpICtS6VH/afWqOyLjIo4BjQHgzJ5elvdTd829m0W/UJGRWQDBqXt5vF9%20AiOJx38pyKgIcQLe50/lp+EjoyKESEo6o6JZykKIgDwVIURSZFSEEEmRURFCJEVGRQiRFBkVIURS%20ZFSEEElJZ1TUpSw6QhVWv5CnIrKGCazjx5faxcFEnsioiKxhcTAmGjLhUPQDGRWRPSwQJvqDjIoQ%20IikyKkKIpMioCCGSks6oqEtZCBGoNSqx18Hi177vD8e1748QYhsbRuVj+bIajW7L/1aryfVoNX16%20sC698c3YVtqvGhYZFdEW9OTr87N4SWcGyYZRIZt93x+8FAwM72zTMX5g35+nH+uITh4mq6urKzV/%20RCuotF7vfq1eH+5X74vLWbf1kqht/rALIeCRsEMhi/Y+zper65vbjX1/MCXyVERbvt7eV+9396u3%2050fbpE4Mj1qjwj4/sHhdmpfChmHAvj8vy6V9jpFREXWgO+8fP/Xi62NpBgWPlxef/0l3BkWtUdkX%20GRVRhW0pGGLPvJ2qYaHp47BxHf/LsAyHdEZFMRVRgSYze/nEgX0CtNVYChUS2+vixYj+I09FdEq1%20p5DmDoalCp7K6/R+9fkpw9J3ZFTEyUBHMBzbsF6h+XP5Xxq4b9VjEt0hoyJOBt3Jvvn/Nt5fp0kN%20C7Edf4nukVERJyMO0O7i43Wx06vZB+I74jQkNSq0i3nJwPSLU+SXBWj33E+YIQwYoroYjMiXZEaF%20LkQbKVm+RD9guUZWVus63nDoeBQMCh6LDEt/SOephHdGSr4+zGRUeoR1+/5+6Xy5xn2aPnVgWIjJ%20iPxJ56mEWuj9cWJGhXfRH7perpFpHikMAs0nGZb86SRQu2/bWQwXmsUMbDuk6VOHD+3/eJzZK3X3%20szieToxK265DMXyIhaSeOGg9Q4xnCR6xvOL86MSoWNA2YXeg6C94EqmDrFwTo4KOWRBXw/uzohOj%20AtYVmMjlFf3l2ABtHTZsIRgqf+EJmXGRvmVBZ0aF5g8BOnG5FM3g0wRW3TtG52RczktnRgXUBLps%20tuU/RqALaAoRGFZM73x0blRUa1wmNFHopanDl0ToyrAAwVwtp3AeOjUqZKg3gaoL9YhhQ9cvw+yr%20oCcYFF5d64SNnSq7oJsqN1V66enUqADeyuzt05RIe+JeDtuaPmjKKSsZWwY1eC3VMS3oo5ZESE+t%20UakK2ff9gTrjYUalYeU3aorZ/I9lnnbuvwyIZ+Q48hU9LuItL2bY0EnmPWkGc1o2jMp0MrYV830b%20DlbWf35+NsPA1h3sAxSvpg/bPBWaQNQQav5cDrkH6H1ZBYwMa6ykHkdz6WwYFTYMwxC49cayj4Ih%20wShcjzf3/bn/Ve7702BUfJi2uAzQA3TkXFD5tWlmey+RzVfTBNikbBgVvJHF75llDFss/Hf1n60b%20ymZit3eTzX1/ghJt81QAJVNtMHyoQE6V19yLZRtiqOxo0rCC/644CfsP2TId5chcdUGnY8OoYEh8%20b59leCfIxf4/YIvmRF6Ks8uooGSa+DV8KOhdjKCtgsGg2cKSDVWvhP/bNLWtWR68FJ+YSA/ROT2s%20IVEbqN2XXUYFTqFs4rzEQwi6xntudundPhDAZch/0zW7HFczJE5mVGz4dFA6MVxoRqRa4qANXdwJ%20w0IFWH0OvCOMWJt4zaVzMqOybYSl6D80m4eSv965EFeCxG8wKlqRfzcnMypADXC6ekycEgvQDsgT%20pRI0fY2eiXiimkC7OalRYXyAmkDDJPexKYeCYUFvRXtOalR8LoYYFlQUQy54vrnZvl7KpQ7/P6lR%20gVMH80T3DNVLiaGjYZ/nZEpKm/EyQ+TkRoUaTQONhsMlBeAZb2Vxlh2D+ygJNo5m+lY7rmvonNyo%20wCXUbH2HwtCmQNAsuKQ4Gc9adDnv7lq+RIMC6YxKwyzlOszaqwmULUy0m0wXVtPuGp1KXl4a3uWc%2040zsHDiLp2KBPWVI1hAT2LVUBXPCLrlnhE4HYi3osvVsdlBRVuc39YGzGBXQQLhNfNRmX9adIQ8v%203ePEU6M5z+TE1B0Qvuxm39YhSm5U2na7oZDqBfoJysOiQShS7oOsLGh54bEx8iie6Zx63hNeCj1I%20fVuLKKlRYUkECkQbl412u5pAm6BA1UWwcsQCtCdY4iB3bAGy8oU+px6H1ccu6aRGhZqWrrS2y/Op%20F+gnKGUXzQmrUalNqVXDK8U9lHc/cc+SPLzE4HVM8ubPPrM4Ucw2XXN9p21t07lRCS+ancjdPI0D%2072Vr0F5wgHYXtu5QkPGlTkk5W6AWKESnWn/jHFCY8d5oF597zAILEaHoHlCk6eLbhWIg9olvWYHp%20wPgNCeRpcrrAJuJZjQog+CGDUSHOdM51OMxTCXL2sSfuqjvUqHgwtmbrFg+GozRtrbAUhwYJz58q%20loGsLs2rO7tRsSnzA7fm5/ZSbG2QkD/0LO1KCwaGPPHCEDdPKWjsrIBxqhqmocBz+RD7Q3W6ShHI%20vZyJtBtGhQI+m87K/wol438UiuYKq5VXOcaooLQIXXQDTRzy7RBiA/O+KJpI5qUEHRmqUUGLMSoY%204JQ9LxbARXaJDFXObBiVyfXYaigfcHMzGq1eln9MwNe396v5dLLRb36MUQECiENV0nNyjEGpgiGh%20UNiLHqSBByG70EdGILvXOGQ2jAqbh6Ewvmwee/pgVPh//LC57w/7BG3b96cN1o6/wIBWl5BPqQyK%20g7fig72UX4dTXapyaGwYlfnDxLwVvBGaOuxYOAnH8FzYE+jmZrRhxW0Dsj0mFFZBQS+pzdk1dPl2%20MQ0CD5ZeJLa2kFE5HJqR5E9qo58L6QK1RxgVwHqL4+nKoIj0kE9UpngtNvZnIOsMpTMqR7YTtYXH%208cig9A/yzAYmlqOd9xkvlCvZGBU8HQKLYhOM7a5Bgshf3l7+EJv0ThAHo0KT8v1uGGO2sjEqQM+C%202IQ9dbZNZ6B2w6AMoZbrG/SKMiCwjf7TwcH4F15xdzUeCh4m70MgK6PiC96I9tje1zIoZ4MpGIxp%204dUGZvDXLWWANzqUzoqsjArXkLeyHzIo54NeUDwODEqKcS14K0OIK2ZlVEBGpR2+zaiC28MBwzSE%20uNhZjQptTNqjsZW3JhBjIWomtlUDXH2AZ+CV2puQQRkmxM5O1WHR1Ypy6YzKnuNUMCQErHAd4xm8%20FrDyoeDRACtbr/N3+wWgcgCZeFehj0I9xLh8vb3bSnluRJAR/4thQoXa9ZgVK0+h/HVhWM7qqdAe%20rXofdK0tfheGJTYqPHw1ap47a6NSdhkShHajuTae5Yvv/IXh8Rf4NXjne40+Hj5WCR1QptoyWKNS%20h3e7MXGRAtRnvI3sBmEbtt1FOaoSg+OvqgGSQbkMqFDI9y7Jv/mT0KpiWCiQFKA+GxYMRAojgJfD%20OiZc69jpEKI/sDF8H/U/S6MS01fDglHEs0jB4/zLjAoeXK4wUrRLd/1SQYf6JtfsjQr00bBYmzhh%207wxt4FxVC4PCq+0AMLFJU1OEuGKqyulU9MKoQJ8MSxG972+zbV+8J69f9WkeIDt6P5Ff0zrGVX2i%20s6KreEgK0hmVjtv6DPZKXfunhiHYpK9vNYs4L+jNNqMCPnLaDTivLgzL8/zvj0XYDqE3noqDcHNc%20IAjFwP3H8LUBBdqmROKy2GUgKF9eWdHUxKhgYFKyeC3GgnHtY8ZB9c6oIMjCaudVINmqlEzH0u/C%20us3LzDu2VhCXgw+KowykNijA9Z+fFqvfk9lRLYLeGRXI0bDsG/PBS+njtANxXsxT76isYVRsTBU9%20TpdmVMANSw5NIR+wJkTXUJF2EbPzXiYMC69jYqQbRoVET56+9/0BJvnR5qMmpj1X5RxGxWnyWIiQ%20n2pIfxeZfAw0reQFDRdrBu1YCXAfzEMJOuzTQo5lw6iwYj43caWkwP539Z/FDG7vJrbafjWodH1z%20ezajgoXFsMRgTDxC3oVh4Zr+vHgoOfVIEaPxMSOK1wyXFM0gPGyuw3tKNoyKbbcRConPBuZ/Jvi9%20hIJ0Pe5m359jqRsgRPq7GDCGQcVYcW3z4IIBzg3yp4tAnsgHytuhHrLNK5pPrSwzVCM1G0YFTwRD%20gWfC0PD5fG7eC3sAFfv+3Gwo7DmbP07VsJDGLgoWXgpeAEYlt2aPuCxsH6Y9B1niMJiX06F3vTVQ%20622sXYXz3EbF72yG5aHYQjV+pQaDW21yCXEOqNjalD1fKfAUHQpbjUpbzmlUcPXxHPz+HmOxNUhY%20fyRhQMuxjAz3EeLcoPe7KjiPnZwq9td7o0IzpNrbgSGh4PNKbVRSR96FOBaaQHWxPcokngmxk1PS%20e6MC1e7Tf4tFIUw2aAoCxUqniHB3NUbgUGjaMT1ACKtAg467nmNozKNO5J3YvLaWZXwQRqUNJuSH%20e+uxOTStZFKqvvxjwaBoqL9wqEDRT39Hz1Mxe/tc61qbsnMxRsVx44K7uE9cpBiGn9d6IXhoZHQX%20wWjRL8yY+BD7xGXRK7C2AyovyqiYcMqaHbeQDKCZVDciNwZjcup2qRD7QJPf431dVDL7XPOijAqW%20ltGmBHcdHwhkFj5qf3Kc/6vjX4QQ27m45k+TC4clph1qQV3iLngydEsHg5LjqFkhciWdURnQKu8e%20dzGDEoyMjIroK97kP9XkWrg4T6UtxFmIt7AFq8aliL5CU99XijsVMipCDByMCh5LFwHcOmRUdnCq%20jBDiWJiucspmThMyKiV1i1AT1J1Mu+miEyIl3rM5fiy8knNy8UaFDCBDGNzzo6s5HPdRhBoKL/oA%20+ptDBShPJcBguDrjQQbJoAixH+mMSs+7lHOw8EIMAXkqQoikyKgIIZIioyKESMqGUWH+C1tusA4r%20zKcT+5+AJYtiX9/eb6y/LaMihHA2jMrk+ucWHX9e/tiQ9dl0Zvv+2IzeaFGg5XK5Gl2PZFSEEMaG%20URljID4Wa6PCZ4wJ4KWwrki8mRjbeMioCCGcDaPCDF1v4uCdsNeP7/uz+F14K1XzoeaPEMJRoFYI%20kZR0RmVA66kIIQ5HnooQIikyKkKIpMioCCGSIqMihEiKjIoQIikyKkKIpKQzKupSFkIE5KkIIZIi%20oyKESIqMihAiKTIqQoikyKgIIZIioyKESEo6o6IuZSFEQJ6KECIpMipCiKTIqAghkiKjIoRIyoZR%20eX+d2ur4vrfw4vfjajS6tRX0bd+fm1s7HiOjIoRwNozK+Obnvj//Xf23+rf6Wk2mi9X9r/p9fzAq%20L8s/q+XrW3hf/nj3V9P31fOKYz/PbTre5TWajhfHhnHtFNdoOt50jabjxbHTpa/peIprd3mNpuPF%20sfTpi8/x7z4+PsrSX88Po4J3cjMq9v1hSw7AS3GjYpuJPT/+MCq+78/D4+P6NX16sNfV1ZW9x9/x%20qjuOMcNoxcd4cW71WNPxSfCkMHDV46SP7+Jjnr74GC/Oqz4PL67bNn1Nz8618fTiY7zqzvXj1WN+%20vHp+U/o4Xn12XnXXLuS3+excty7dyKltusnfernulzd1+ctxrl89vk1+bY/Xya8pfU3HU8iPNNTJ%20j+s2pa967abjpG9f+W1rl2x4Kh/ltqcweZqt3ufPJli2QaUp5BuLxfBQdZCAOuqOmxUMVrFK07Xr%20jn/+/Wt7FVXB8NU1z7iGN/McDGhd+tipsS5908l9+eknZFQVLPx8Pi//+6YuzUA66tK9T/o4zvNX%20qZNfU/q4bt1xlLNKk/zI37rn5Lp1Nd++6eM5q9SlD5qO16WP69alz8tIlbp0N6UPOaGzVerkhx40%206XaT/Jp0vsrH8q0xfXU0HXeSBGpxiY4F4f47Mi6DEFOkpU5x9yXFNVCWOoXZB2RSpzD7kotMUuTv%204nXT+O5LimdB54/NXwxWnfHYl2PTEZONUUEwxwqH31MjHksKhanzDvYlhVGBoRgVtIM2/rGkyJtc%208peyJ6PSAA+Vwqjk4qnIqGySwqgMKX9TeSp1Tah9ydqosO/yn+Vn+V/BdFLsxzx++NkmJB5xfzey%20eE1sVObTiQWGY+h14hrV4+zvzPHF62fpqRQ12fJ1sRpV4j8EoGkLV9PBcQJVfm1Xus/PpQXHYv59%20fVowu9qm5jjHPObk1+A4PWixuSSOw0b4xKpihfj3993ux3Fwo0KcgvPjADmYTEO64+N2LkHR0e36%20nm5UkPfs7cU+O6/Tezvfe/scru3pAH8e8qEqP4vD3YbrbMlf8ILIft2kLwY5cYzrxMT5i9zcE62V%20a/jP5Rcfb8pfZEteMlwihjSTl55u4H5cw/PXn4XjXOOlUrDRec5//vNeHimI5RrnL/es5i/DO7hf%20VefvH2/tGqQvbv4w5KN6P3pyY710iI+SPi+rpAPq8pf0uc7/lFQ9SY0KAkYJqkaFh0ZA1+OfiQWi%20/ySUwsV5vBbh3IffP5UfhTLlePx5HMhABMxvPS0oX1WQXAMBVY8DQvYMcaXjWte/ru2zw+8hLrSO%20pa/MkO8C9Gbpq8sMFCxWXOD6brBc6TBuGNqq0vE8rw/3m8eDcfJrcA5GhbzB0HqvnmMyD+nekHeU%20DnCZIFcC+DGcy/Vr85fexPLzWq6hIPDsMaQDqsYGkB+Flmfx/OWda9TJdXK9ebwpfymIG3kQ7uM6%20FUM+VPMXeUwfNo0KMqGAVgu5yak0nDwz+UvBJ30b+VjmTbWQA8aTZ+QZuA73I38371d8VzXWEBt8%20NyrkTTV/HSq2NiT3VDAe1Cox9CBVrS0QRUZoCAJh8/CAkKvnU1DqjAGRfAwSCo1w3VPhWhtGJRyL%20a1+H9CHc0X/F+a50UFV+QLhVhTPFCM/tgo/d4zqjwrGq8aUGp3A/j6/tfJR4XYNUuvIBpa0ag6/P%20T5MnCuO1u3sqyLrqqdQpLXKipwFD5rW4y4Tv7ieb58cGyCF/8WLckMVyrTsf2ZHeGNIRG6xY13jG%20OrlWPY91/pYGK86b18fRRvMB761aOLfmb41RoYDXyZX8woMjPdzX85d7bhgmKocaY2C9slbOijEk%20bpC9LMVwzzpjQLnh+l7OPB12fo0Rq6sAm0huVCgI1UzFe0HBHhY/E0tGeTcZAnaFwrpWA3J4L5xb%20rWlRODNO4TPC9bQgnFiJwQptOLfOEntGQ/y76jUotKTD7xkTexPVa8TnkjauQfdeNaOQlRd8Mtoz%20m7RXz0UxeFWNDddA4fye30ZlWXsuz1JVRgpiLOv4eaq9JxQgk2ulIuB+cZ7/uEa4bwwK7nKNifM3%209lSgSa51eUP+uvGI00Ha6wwZeVPV41jW8TXcaMWgC5xfldW2/K0aN65refP0U66mx6Vc8ZTcqCDD%20qmHyMsYrxvImknVsVKppJg9cJlW51pFNoBbBuHAOhd97m/sYYoU5lBTXiJXuGBSo/UnsZRxKimuk%20yF/kQaE/lhR65mRjVHioFEZFSrfJUIwKtWiK/E3xLCnyN27+HAryqHo4hyCj0kDhqfx03Q4hF6VL%20ZVRw8Y8lB6MCueRvimvQlE5hVI4tNyCj0oCMyiZFHCIPo5JCJrl4KimukSJ/5alsAcGkMSp5uPop%20ag849joYlVyaPyn0RDGznyDTFLrWe6NSN8cHwdBmrqM6Oc+i3MEjqevFqUbyq/j3fq+68+mrd4ji%20e6qqqSM636aWeF8srNfA70XknQh7Naqfgl3KET9v3bMfq1zHBA3r0lOlTkPotn75+7bRg9VEKqOC%20bsT3ZMzLLvnGsFj8IfKOZVA1Knil1R4g0kWv07Yu4TbpaJM/kNyoUFgZC8KLvm3GYvBug8VCYWJ8%20Al1tTJ9GAHZeZdwD+G9QUs4pfl+MiEVI/LZJifw+vBg1SIHmnT5/H+zEGBY+MzirOl4khnS4YaH/%20nnEQHGMEKu9kFteujheJsbETr8U6NNyXMSekH8PisqorLGBjFXiOcG8fBcln7s3veBYGEPKZ63J9%207sf/1e5juiI5Ttcv1+LZUSYGUvHy37cBGZMnnE+hJg10lVZHudZBnvJMcf7yXMjZ9acNyIZzuTcG%20Hi+Ga+4yLm4Q7HcfxTgOXvY5pKPQtfB84dnIX+5RzV/yj2d1Obqe85nr8E63L79FRpxveRN0n+/I%20e2SPQXC9Rj9Jk8uE8y1PHid2bf43nQ3febcvFSD5yu/JV/KeZ0AG/IauYCplutS3wXNwfV6kj+fn%20PlyT6/A/nydBThzfZqCSGxUecPb2aYnzATq43wiLhCNw3q2ghwQCmRiDJ0PGWwYFZXGjwO94GB4S%20pWh6MO7LfTxT8GpIA4KnACBgrDnfk4HV8RWOf2f98yHjURz/DZmGp4SAoTolIMYzlQKDclr6wzX9%20GRg81VQLIE9kwb3s3qEgEZvAqLl8+d/kXXpOGB0by1ApCHxHWvgNMqfAoOzkF8rI523KEuMDz0zx%20rosBgiavp91e6/v8aV0IuS/XseuhuEEu5F0bkCHPxLNzHVP+cHxXjYrxsYJJ7b18szwu9OSPyY6C%20iK4BOki+VfOXZ2UcD9+TP+iYyd3k+WLX5Dl553qkD1x/4pHhfIfcOdc+h7xDX/25gGcD1wH/PYaJ%20MVw8C7/3668/h3NJJ5+bQGaUL3umoAvcC1nYNYPeYQjRGx/I6OW3ieRGhYRgFGzkYEgMLp5Z0TJx%20wAPgnVBQqSGrCUS5sNqcw/V4SAqCW1sEVjfAybEaLwiIgm9pCNdDqKSB427E+I7jTdcpvIlCyAiV%2087g3ykJmFgIuDEtTYSRT+Q0FgPRTYEgH6UdOyGKbl+NznrgXv0de3ItjKDE9CMiXa/iwcM6rUyLS%20yrnIG8VAxhgmCrL/nvfqPKA6vCbDOHANrutyRlbbQBYmyzI/rMII+UvhJc/9fRemJ+Wzcy2v8Zvy%2008EI+PNTgJEHMuN3yJXnd12jwHLNav56ZefPzqBP06fgVZAu5OL5awa0fB50k/vGhs/LAtfjM9cm%20HTwX/2P4zAgGGdnvK8+IPJG7D7Hne6/A0GGOoz/bsPuEczHSXCMud+gFOmz5Eo7x/TaSGBVunCtV%20BUMobeIgKERdwdwHFIf7ta39d4Gi78rQfUF5dhXCoYFREe3A6JuhLP9vw+CNihBVcjEqKXptckRG%20RVwcMirdksSopBgHIcSpUPOnW5IYlbb915cIwS0fA0D71OM5BN+ceFyM6J4UI3tTgbdCrIy4GwFe%20n01MINlbAByvdmbkTBKjIpqhX59uQZSCwC+9AXRf2lTy6WLF2ikoVZ+URqSDQDmVDQF4eniK8TZL%2068Wju5oeGe/x6wsyKicAZaFbDsOBUQG6AelqpFuYbkkZlcvFxsJgWMqhB0Ra6Dp2T2VXF31uyKh0%20DApDzYN3QlueGolVvni3MRrBqGB0xGWCJ2vjVoIuoAd031LJMFqXsSU0n48d2nBqZFQ6BIUgXuKD%20A9fv5TFqJOItikldLuhIlb7rg4yKECIpMipCiKTIqAghkiKjIoQQQoiskbMihBBCiKyRsyKEEEKI%20rJGzIoQQQoiskbMihBBCiKyRsyKEEEKIrJGzIoQQQoiskbMihBBCiKyRsyKEEEKIrJGzIoQQQois%20kbMihBBCiKyRsyLEFthikG0mP/9+b4b9sXyzbSg3Nx/cDtfhdWq+Pj8PSm8XVNPCfrBs59mHHepJ%20K/n39fW1+vxcZiPTffkX0m9pD+9C9AU5K+IiYU/jxevnDyekjq+PhW20/vD7ZfU+f16Nw+fJdPHj%20d5yz+D2zTderle7Xx9I27+f7+7vit1QRHH9+fg5pWK73V7b9uV8Xq9l0tnp9j52jFzv2Z/lp///7%20+7768/LHXlz3Jao0caS4Li+Ow+v0fnV9c/vjmsdChffxOFu9s+l8+Xp9uF+9Lxb2XROWltt7qyyn%20kyJd5IPjcqnKEkcBOSIfvndZuHxNxqUskQHy8v8LuQYHM/zWz8Pp8Gu5XDiPPObe7x/FM5izGuTP%20efPpZHX969rSa799KvKStK3zv+KMujNGXnFv0u1p9vwBT4tt3F/qA8dIqz+fywOHj/txzNPOM3MP%20063wPZ/9GbgO8uB+XPt9/rS6GY3s2kL0BTkr4qLAWD//eV/dTd/WL/5vclqoWHBWRuF1c3Pzo3Ll%20OxwQKl+OUWFQAXiL9W0+XY1Gt3b9j79/wnXG5vQsfj9aZXF7N7Hfj/6bhIrk+3uvSIsKfWzXGN+M%207TeTp5l9h9NklWOoSPmO3+HEUOHxun+8Xf139d9q9vZp6TjGWeE53+/uV693v9Yv///98a58L52V%20ynn+4nsqUSpKZEl6bm6K5/FKGLnwrKSTyIU7G/ARnpnnN1kGOSMXHD9kwXGr5MPzc3z8MLP85HrI%20hkrajyNbZO6fTTYh/6jckSnpQnakg2vyO/KJ67kcX8Ln+UPIu18TcxpcJ3Ba7++KdBUagOwKZ5dj%20llfx55A27sFvuB/vfM9nTzP3Jp3cbxQ+IxuOc09kh8Piz8pzIEscLr4n78k7HBUcQ+SOnpj+hHvL%20WRF9orWzUhcOr+IhXjcwRaticbCRFKILaHE+zpfmqPDuLdA6qDS9sgEqApwAfueVI5ULlQAt7/vJ%20d1SECpZKgUqFSo1KlfPeX6fm+FBR4VhY5WaOz9h+TwVE5ULFbK35UPFQmT48PloFQxr4fVFBFr+j%20QuJcT4tV/CHdXMMrWY9GHArl2l/meMSOSXBUvp2SQp7x+Q7nkRaXkckPZy3YFZNXWaG6LN2RcWfF%20ZekOWiwLbJRV5KXz4ZU9echn5IxN8s+kEufJK25zNEoHAFmTRnegijwpnATk6M6KOTnkcbge55IW%20dMPBKcEJdWeKz+SJf147REFuXItrmAMXbC3HcaqIVK2dERyXIBvux7vrkelX+dkjVtzH0hx+h565%20bJEZaZ69vZSpFCJ/djorXlDc42/yxjHAGHEKBoWc/ykwnO+FbpujI0SOUAESKYkrXKDScxeHc+z/%20hu4PvqtW3Pa55jeUN7vf+urFMcqOn+tpcn6kpfw9//t1quengnut0xs92zZcVjH8X+3yqaY3jqz4%2084E/W3y2HQvOVJweS2v5v6cX4uOeNn4b4/fwdzsW3tefy9/V2Tf/jZ9r14nSsX4OPof7co2mdPo1%204mv67+HH8fJccHkW6dxMhxB9oHVkhRYCLQ+MRUwc2sTTpyVDS5WWx/W4aBnRenEnpgotBVoEV1dX%20RUswtACEEEIIIZz2zkoZorUQZvDQ6TfGUSH8SDiUFy0fnA5CjXT/eFjV3oMzE7eequDx47TwilsF%20QgghhLhs9hqzwsvBuagLI3JsIzRZft4GDoqcFSGEEEJUae2sdI2cFSGEEELUkY+z8ilnRQghhBCb%20KLIihBBCiKyRsyKEEEKIrFE3kBBCCCGyRpEVIYQQQmSNnBUhhBBCZI26gYQQQgiRNYqsCCGEECJr%205KwIIYQQImvkrAghhBAiazRmRQghhBBZo8iKEEIIIbJGzooQQgghskbdQEIIIYTIGkVWhBBCCJE1%20claEEEIIkTVyVoQQQgiRNRqzIoQQQoisae2sfCxfVtPJ/Wrx+lkeKfj6/Fy9zaerycNkNb4ZryZP%20s9XH17/Vv9XXavF7ZsceHh9Xr+9/y1/Uo8iKEEIIIerY6azgjMynk9X9r4k5EovXZflNwcfybTWb%20zswZ+ff1ubq/G9v//Ob2bmKOy9vzo31+/2h2QuSsCCGEEKKO1pGVr4+FRUme/7yXR77BSVn8fgyO%20xmj1OC+cmR/Oyny6ur69r3VWPj4+Vtc3t6urqyt7cQ85K0IIIYRw2ncDvS4saoKzUnTxPFoE5fn5%20eTW6HpmjQVQEx8POCQ4M3UZ8xzEiMv/+/SuvtokiK0KInMAOyRYJkQd7DbDtstjKWRFC5MDn37+r%205/nf1d30bXX3+8XG6W1raAkhumcvZ6VL5KwIIc4JDgkvIsM4Kg/BUfH3XRMEhBDdko+zoqnLQoiM%20+LP8lJPSI/6FeuN9/rR6fbhffX38nAgi+o8iK0IIIQYBDosYJnJWhBBCCJE16gYSQgghRNYosiKE%20EEKIrJGzIoQQQoiskbMihBBCiKzRmBUhhBBCZI0iK0IIIYTIGjkrQgghhMgadQMJIcQRYK/YP4hl%20+mW7hOgGRVaEEOIAsFMsyc/+QZOnYtND3nFaPr608aEQKZGzIoQQB8LGh+wf5M6KdmgWohvkrAgh%20xJH4js1CiG7QmBUhhBBCZI0iK0IIIYTIGjkrQgghhMgadQMJIYQQImtaOSv/Vl+rj+XLavIwWS1e%20l+XRgn/BsVi+LlbTyXh1fXO7mkwX4eziN4vfs9X4Zry6n8xsxPw2FFkRQgghRB07nZWvj+VqPp2s%207u+CM/Lr2tYQiHmbT1dXV1erh98v5qDgtOCwvD0/rm7vJqv3D5yW789VGEH/8fGxWi6Xa2dFo+qF%20EKn4WL6t3u/uV68P96v3x8nq9e6Xvf4tFuUZQojcad0N9PG6MIel6qzgiPx39d9q8vjXnJX5w2Q1%20m85W06cHc1BYHAmH5vo2GIoaZwVH5f7XxJyU0fXI3oUQIhU4JeaolA4LDamXxzs5K0L0iNbOCl09%207qwUXTyP5pTgjPD55iY4GqPRavwwW33+DY7L1+dqOrm343QP0X20rXNH3UBCiC6goWXRlOCovE4L%20h4UXDsv7/MlslSyOEHmTzwBbOStCiJbQVewrx/ry9jSi6rAF24JDgmNClPfr83N9nLF4OC28+Kwu%20aCHyRM6KEKJXELl9nC9X48cXGyvH3jy8WOq+CRwVoiqMwasDm8M55rS8LtYOjRAiD/JxVjR1WQix%20B0RWcFqIrDRZDJ+tSLfP52e9oxJTOC3P5rQwtkVOixB5oMiKEGKwEEnBUaGLZ1/st9NiQK5FW3pg%20l4g6sRM070IMCTkrQohB4s4GkZJj4DqMdcHp4VpNY2POCc4JESbvEvOxPHJaxFCQsyKEGBx033hU%20hK6gFDD4li4l7yJi/ZZcIG2M2fGxPLzzvyypGAoasyKEGBTYD5v5Y45K+jEnOD8etdk2aPcc4LSw%20npUsqBgaWUZWKHC0jFhtsvqi71jTC4VIB2WPVvhQug18QO0pIh/WRRScIqItOEhqaAnRDVk6K/b/%2027st5PQejACGxz7fHd//LIQocCeFMQ4+BZitMp7nf3tb6fq6KTRqTgnRFr+3OS2aRSREUvIcs8L/%20hFnLPTxsmWz/LGdFiGQQpfTF1Xytkr7GBrxrxhZ+O5OzhTzdaTl0FpIQYpNsnBX6lkej2+CsjNaG%20htYKhd/ew/fsI8TYFiGEiME+0B2TckDtsWDHSA8OFF1TRFsKW/Zl3/nnXNIrRM7kGVmpKbwUaDdG%20dd8LIS4T7MF6hdoMu19s/N38uRiQS5d22a29jhY/TtQIE2IH+TgrLWYDeZjXBtnKYRFCBNYDak88%20TmVf3svdn62riohL6bgUY1xkz4TYRm8iKw4j/G0AnfqChbhobNZgaMD0xR7grNgkgcdJcFJm9u7R%20YndiiMDwTEKIn/TOWSGiknPIVwhxGij/VPTYgyHAyrg0xngeHDCeLaeF54Q4J73qBnJ8MJ0tfb3j%20XCHE8HAbMORGCxGW9ViX8LL9iRR1ERdK7yIrjq3DQgFWd5AQFwX2wSvxfSpvVnZl4Ts2+usbPDO2%20zqLKD8X0bKIuaqyJS6GXkRUgZOoD69QdJMTlQKVdNFTadZHgpLBXzo/F757ebH2ZvvL5+R11IcLk%20U6OFGCq9jaxAtc+apcIxSrwwRG2vI4ToBzgoxQya/RaHjHclxj7gwAwFois4KzZwNzgvyIaI0y77%20x/csAmgLAcpWiszptbMC3h00m87Wq3DSemLnUT73ufUkhPiGCriojA8fUDv0KhnHBTn5eB7eiUTF%20UZfYcfNI011455gtwhleQuTGTmelGKH+srq/G6/GN+NCoaMiT8FY/H5cTSfj1fXNre0tQmHgHI7z%20m/HDzJyG+HdV9u0GiqElQaH88/LnR2RFhU6IYYBNwEmhnCsK0B4GInt3ebFv0bM5Ltjo2VuxL9Td%2072ITyyFFm8Tw2OmsMALdnZSvj+LzbP6n/LZYkOlmNFpNnmZrp4ZzcVRu7yZWAPh8fRtaRDWFwdZK%20CMZnuVyunZV9nYwcl9oWQqShcFSK8RlsuXFpYDcZFHxs48tsbWhc+iDd4j00JPn8WOxqT6RaiBzZ%206ayYMxIcCNuJNSj65LreWbn/NbHIBu84K/OHydpZYeQ6n+u6ZDA+k3Au97i6ujJn6JCWE60F768V%20QgwDorE2oDZUqLxfEthOosQW/Si7bBhfcqzTYl3nQZ623H/ZVcTLnMELk7HoD626gfDA2WAQh4Ju%20HiBawjgRIiI4JsX3I3NKrBXw9WldQzgydA8tXrdPMeQ+Hlk5NMxLQStWs9RCSkIMAR+nQqNoKGAf%20cT4YY7dtGjV2EOeE8SScm2pgsDkr0d5Etj8RO9vjwIQXjout6aIotciIDAfYfu+6fAjer42zJITo%20L9/R0qejowk5gKNB1DmOlPC+a90Xnp0xJinhmutXsLc0FnmBz7Jcj3GR0yIyIDNnpYjeHFM4YgOn%20QiZEPxnyCrXYJSLNKbp0uoYIyzraskcXkc84smnR5TEhjiHDyMpxzgpcah+3EEOAlr5XkurSzQMc%20RhqA3s3eNJEB280sI5aOWE+LbhE9EmIXg3RWKEgULGuVfWgvDSH6hI9TUWMjP7DN7rQwcSKOenmU%20iHcfazO0BfjE+cjHWTlinZU6KDAUpmL8igqLEH3guxtXs/pyx1YTDnllXUQfH7KzolMGGVlxhjiT%20QIihgqNCxWcNDI106A04LeSZdREFWyunRXTBoJ0VoPBQiIY2SE+IIUGZJ5pCpaey2k+K7vfnoouI%20fOyoC94G786LAbypZ0mJfBlsN5Bj3UG01uZTefxCZArRT40xGw4e1fY8TTHriXqhbuo3M6tk2YfP%204CMrYAXnoegHV3hZiOOgfKZs0frsPXXXDg9sL43F+cN1YX+PtO04PayE7s6KNqq9HC7CWQFvuWkq%20pBCHQbmkcmA1VZ+aemxl4QNqKZ8pWt8iT2gkepc8s4kucY8ncRyD7wZy8OjpCsIwqjtIiP3xFVjj%20NTSOGTdQjHHQitOXBA6pR1u0FpbYh4uJrAAOEc6KpkWKtlARs6AVlbLWiyhADqyjcYw83FGxMQ0a%20UHuR+OwvdMBewXmxF3sV9cBGo/++0aSt1KtGcKdclLMCvjaAuoPENnzGAVEE30gOo4Rx0gyE47Fu%202VAxfX5qQO2lQpTl43FWOCePk2IiROm85O6s+LgZHzvjG01+fKkrsyuyd1as0gitWjzXVHjoWZ6w%20qMO1AsNjK3EGg4QxYtaBhbHL78VhrBsMGlB70VCWcFLqdn72SMv7a96zOLEPWqX3NGQ5ZgXlRJG9%20f9wrCzzYFHtM+KA+zQ4SQwPdRq+pBGi12mBG3hd5LNbFwMqi7D2VR8Qlg/11e1/38j2iaFwqGn7Z%20ZOOsMMCucFZGpqRAyxaHxUNtKaepxdMl/X5COOsxFUFH+jT4k8GL69YqLdPHu7Wx/3p7P+uzFI6U%20D6hVI0G0A13BXnt51KDcyyTDbqDRRvdMF84E16S1ifJj4EV/8a7C1OFYdKRvjqw5K4TT3VkpDXzR%20Mi0NPiH2MrpBFIbfUOa6diC4l8qbOAacbXS5biNFMWwyc1ZG5rCcaiwJxhnFV0uvn+BI+JgSH+TG%20ZxyXSx0Eix6bUxCckcXv2WoyXaxm8z+18kB+GPs6J4aIozkx4ftjukopy+QRaeHaclRECtBdj46b%20I67xT4Mn+wG2XYPxxIhK2fuLTyFMNaapj1ioPOrfRx44brz4vE8X6tqJCdfzyAxlxCsFxg5wv10O%20PnnB/XGY+C0OC2nRjIn+sW4YhDLGu+lI+d25wYajX+gp+qmG5zBp7azYQKigoNuoczLaKk7Xi8Jt%20w428Wn2ij5jDXToUPgiREoSzkHKcF3AvWrRWOYT7uXP07cQUFZnjA2otshLS4t/tsiUiH2gMeNSS%20BoE5oOH/1Lp1LNRRRBW73khRnIedzgrGZz6drB2J8cPsx7gAFGI6Ga/u78ar8c14dXs3MSP57++7%20HeM3o9GthaK3uSDniqwA90O5bbPDbNoLQmyH6Ad6i3E+90wJc2I8EoMTE158NqeGFu/jrHBqwrvG%20GfQTIio4K3Sz5g76uNa9oJenrlNEenY6K/Rd44SgoCjA5Hpsjoez+P1ozsj1za19R8iX/vH5w8Qc%20F0K+OAG/rierl5p+c5To+fl59fAYrnM9snudQ7F4NjewQuSMOynoa84zI2zBr1BZ2Owk3st1NChr%20QpwCyop3ZRJ1UWO0v+x0Vr4+grMSnAicldhxcXBE/rv6z8KCRGGIskyeZubEXN8G4/T+NyjKbO24%20VEF5lq9vq/l8bs4KkZVzKRSGv2ilvihMLbIDJx7D65vB5Y45K+Pr9aJf/sJZUfkSp4YIC2WncPK1%20ZkvfaDVmhS6d6dODRT9elkWrCMdlNp2ZW4HxsZkHDxNzZHycCsoxndxb6HDX7Ay+926gczkrXhmg%20zApVi5xYz3ygq/KMa6W0BWeEcWiUo+9X8b8cFXFO0MF1ZDLUUfwv8qf1ANuuwVE415iVGFdknBYZ%20VXFu1k5K0Mk+OClC9AXKE41uypcNASgXU/x+v7Oov8gDOSs1+PgVdQeJfcD4EV4+tqVGZJLroIMY%20UjkpQhwOEz4YHLytXiHCYuUtclp4cVzkQT7OyhmnLlehG8qUN1QUChGKtriDgZN7KOi+j0uRoRSX%20AjNMmeae0vLjpMSLRfKyYQo1DVCz9zgopcPizsq/hcpgLiiy0oC6g8Qp+eGkKKInLgScFBwIdyZ8%20ajSTMY4tA/wehyVe2TpediPGxlO9hfuGsufjWdiOheMiD+SsbIHuICoP+jWF6ILCSSkWspKeiUuD%20iRW+2rItOPf705yKXRMy9oHaZF/Hh7KohkNeqBtoCyipNjsUXWFjo8rBs9IvcclYN1Bm2zD42MVi%20Bp4iLOfmoiMrHibctmx00fJ9MoX1dLVRXMa9yCMXdbgR5CUnRYh8YTgA9l8N1vNzkc6KOynxwCtC%20kHVOiylruQJnPPCKY3WDby0aE1oJhDbHj0X/a1M/qTiOwpA828qo5IfnE4uR5TiDxvfJMSelRneE%20EHniU5yH0FVLPUf9xKtPddNFdgO5Q7Ee2BUcFd9JtAqVCpUf/Zc28OphFjkrm+lEEXwEejywK2Uf%20rCiwKb6skkp+lEu5rx1Ldy7DC4cGI8OIf3NuwovP5C26hmPDZ3uPdG+f0O96NkGUFj4zaM9nl6FD%203FshZSH6B5EVn3TRR7Bt1EU0or3eo47iWB8s0sUPsN016pxK7PlpsY6+oKxUOqzYuy2dOC1yUrrF%201jUpnRXyxZxJnIVK1MuckmBo7N1f4X8cGAyPOzDFqwj5rp2d8rMbKboD7b3839dV4becx0JS63fS%20Ul6P74UQ/YaGhpXpHkdHPfLft/rp4p2VtnjEhNHqbDngldAxa2qI4yCy9e0MPNmaCAyI5n2bA3oo%206KVHRbi+RXaCs1JEbNzJKfbFMsepjOxIR4QYFramUmn/FSk9DXJWjgDP2iolOS0nh8iIOQeZtHBw%20XmZvxSJUnq7F61KRtT2h7NPyk/kXuYPd8QZJX+qsPnORY1ZSQ3cETovPyxfdgVOAjJF1ToPd0FnG%20PVlf8I5xUGIT5BcPeued/yU/kTt08Ra2X/sIdYkiKwkpxi58r0Iq0tKHlgyVK12GqmT3g7FjP5y9%208Nq1n4sQKUHXiI66o7wP2HsiqjSgtnULSZsPR85KB3h/JpUqSqyK63gwAuYEYgxU5AeLO3tyUsQp%20QefcSbaxieX7PlN7ibBj84myV7um6Q5mQCvX7dvAVtKawxRndQN1iE9XNeWV8W0NsqJl4wYDA0DE%20KtWiTFSIGhchhIjBHjDODJuzb2TFKWYLPZcN1aJbyGffYM98/S2za8FByhnS7Q4WaSbt50yzIisd%20Q8XoYyyswpXTshXkRQGZTBer5+diOvB8Oim6BMpzDgXZx10NbpQU+RJCpMS7heIlC6joz13h7wMz%20G7HDNo7s96d9/j2ZJWs07ouclRNhTstrsQqinJbt+NgfZPXn5U+yCEgcivUFkTQIVgjRBf/+vq+X%20MKCLqG/4GlbYYdYV4zl4Vbu4ToWclRPjTksRaXmW01LhOwrV3SJqyJzWjSQvhOgS7xay8XY9mi1U%20pLtcOwonhXccl/AisnKOBp7GrJwJRVp+wvPbUvlRX6/4BvkQBdIMGSH6R123UG5gVyydZQQlbkzj%20vNgr1FvnikTvdFYIX80fJuZEjG/Gq/vJzKYZVs0lIa/7u/Fq9F+ocGi1Bu+L//kNv53Nt4fzEcol%20OSsOITVfo6VNpIXv41Hl51KclNjsKSscT4N4npQgDx9nU/Qdf89U6EvftxCiqPDZrqNuttC5sC1L%20goMS10G5dlntdFaYMorDwfxzHJDJdfgcHA+HB1v8/mWOCa/bu4mNImZQJJ9xbKiErm+Dt1ZjXG0c%20wfPzahIcov+u/rN7XZKz4rjTsi2ygFyppLyy8neO546PiK9Wsl5Icim8OYLD4rOjcFhwUuWoCNFP%20qFMLO3+etbioxy0NdO2U0Z4+1Lk7nRUEigOBgXTHxVr0qy97EXW5urpaXd/c2nd8ZtSwOyvmuIRz%203HGpY7lc2kDKm5vRxUVWqqBI7rTwuQ4qLir+PsxkQUc8EmSv0slic0grsEGnLjm/90WRJyH6D7Yd%20R4E6lYhL1xBUWDsopaN0ivumpNWYFbp4cD4mT7N1i44HJ8ISOyAIYD6fr1v6/D+d3FtrmjEp26DC%20KrqBRqq8Atuclj5WWETQfO+cXc6YEEIMHesWclvYQWSZa1JPE7n2hmHfHJSYfAbYmrNyuZEVoiQs%20SFSNPlGhs4svyuY7ChO24zNTy/i/L10oNjYlePb02/a50AghRCpsokXpTBwLdQH1A9dLdc1cyMxZ%20ubwBtkSqbOBkOR6BbpLn+d+NJeXjSIv1M+Itl3Pgv97ey7PyhPy0aXAUnjP10wohRK5g37GPNjN0%20Ry9ElY0ICl08A+wulrOSAURVfMAsMz/qxvagfERTzEHBYfEXjktQcJQVhc9Ndj7Th1dfIkCn5NJ0%20XQhRT9yo29VFvhFBCQ5KLraEdHSRknyclQtbZ+UQUFBTyrd3ey1f34rP4TjK7cpbTEF7Wn18fOxU%20+q4oCp4vhqRoShXk4wOPfYaUBs8Kcdlgy+MIui/ExhpUhYNS7OpvDkpooOZkM7BpvswCr9QTQBRZ%20GRjefcSYEJwEU3zGiYR3lPsUzgtOkt+z2p0lyun682KXV4+o8U7hFkJcLuaQsDhmaT/XTkt4twZo%20hgtm4pDEW5kwnOG7pyDdardyVgaOe7svy6Upug/mipU/1SJA3Ms9f0VTdkMhpoDLSRFCAM6KR1Pc%20SeEdu9oHsGnUN7a8ScKoCqgbaKAgwx/rm5St93gxMaIsjHVZR1/m01Aonu34vjkQz/RR/gkhhEiJ%20IisDBa+Wgbo4LOPHl1Zbk+PV43TE/aI4LxzjO+c7VDmzd5ydYpxMvvteCCGE6C9yVi6AY8JxRFnW%20XUfr6EuxG+f7XXHMXgwCC85K6tCfEEKI7VBn0hhl7MhQUTeQ2AsGzDIeZe2klI7K6/jaFqkTQghx%20GqgrqxudMnh/iE6LIitib4ieMCgXB5MXM4/8XQghxGnAFhNRoZvfFxdlMsUQI9xyVoQQQoiMcCeE%20CElbx4MxikN0Uhw5K+JgiKYwgJcwpBBCiOOg7otXNOeFjfXNgS8ZjVkRa3yxMmYPbSsgeO/soOx9%20pFaownvqFQuFEOJSwNp6RIVuHXdW6ja4vUQUWREGjon3e7oTwnvddGcKFC9fx6W6fosQQojjoPFI%20I14UyFkRP3CvXquqCiGEyAV1AwkhhBAiaxRZEUIIIUTWyFkRQgghRNa0clZY7Gv5+mavupXxWCCs%20+H7xY6Ale8i8LP/YsV0LhslZEUIIIUQdO50V9oa5vxuvxg+z1fxhsrq+uf3hkOCg3IxG9j2fxzdj%20mx3y/jq1c2fzP6vppPj9tulXzC6RsyKEEEKIKjudFXc6WH/DHRcckCpEV3BKrm/vzZkxx2ZcOCjs%20GXN7N/nh5DgfHx/m4FxdXdmLz3JWhBBCCOG0iqzghOBsTJ8e1s7Ix7LoFqKbZ3I9MkfjfjJbzedz%20W7ODHXhxPGbT2Toys23BMHUDCSGEEKKO1gNsiYAsl8vyv+J/Xoxh+fxc2nf+8u4e26G3PG8Xmros%20hBBCiDpaOytdo8iKEEIIIeqQsyKEEEKIrMnHWVE3kBBCCCFqUGRFCCGEEFkjZ0UIIYQQWaNuICGE%20EEJkjSIrQgghhMgaOStCCCGEyBp1AwkhhBAiaxRZEUIIIUTWyFkRQgghRNbIWRFCCCFE1mjMihBC%20CCGyRpEVIYQQQmSNnBUhhBBCZI26gYQQQgiRNYqsCCGEECJr5KwIIYQQImvkrAghhBAia1o5K/+C%208/CxfFstl8vVx9e/8ug3/1Zfq6+P5Wr5+rb6/Pu3PMrvPu3Yx8dHOGM7GrMihBBCiDp2Ois4Kfd3%2049XkabZa/J6txjfj1eL1s/x2FZyRxepmNFqNH2b2me+f/7yv3l+nq+vb+9Vs/mc1nYzt+zpHx4kj%20K0IIIYQQzk5nxZyR4EDggBA9mVyPzQFxFr8fV6PRbXBm3izC8jwODsp0tpo+Payux4WD8j5/Msfl%20/WMzYkLUhetfXV2tX/9d/bcaXY9+HGv74nf8nlfd9/Grq3N5DT0dvHTtzVcfr30Jz8irq2v39Rl5%20dZUWpWPz1cdrH5IO/1z9HUEPemcOZaezgoPCTe4nhQNyezdZvb7/XX19fpqj8bF8WY1DAjn+/Pxc%20Rl7oEiqjLE+LdWQmZWQFhwgBvLR8eNLC+XE3VRM8R3Htb6esiT8vf+xcftMGziND+d0uyFiuPXmY%20lEeaQX48I682z/jw+GjXvv81MSdzG1yb88gb8n0XnjdtnhEZIw9+04bZ24tdez6fl0eaoQuSa6O3%20uzoWkQHPd31z26obkrzh2m3yBpAf57cprK4jbfQPyEu7dnjeXbhut8kbyndb/YN9yoI3UpDLLn39%20oX8t8safkXS3OZ/zOJ807cKfcV/9awPX5vw28vv8XFpFgFzawDO21T8rC6NRK1vMuegf56fWP8Au%20tNVtz5s2tsT1r62OuC1uk5dcGztMnchQiF24/rXJG3/GfctCG3m7/rXRbbcN1O1twJZxPrpyKK0H%202DJuhXEljv0fCQulpSKrio/M2uakOP/+/TNhtRFU15ARbQzGoexWsQLkizzaKLGzy/E4lEPS0pZ9%20UoyRJh1tKpauQRY5pIX7Y0TbGKSuoVJpm45uNLUAmeyjr/ukpXX5Da+uyswhYGN5nRPyheEEOZRf%20T0ubxt2+7GOHKTPoybnzhhRT7+WQN3W0dla6hsoQI5eDwSWzunRW2oKjl4uxQyaWlhYtnC7xvMmh%20QJEvXRm7fckhb4CIKmk5N64n5yw7awc/g3yhcWnyyKD8IpMcym8utsSdlbjxfw64P/LIwZ7VkY2z%20QmG6lMhKW1CaXIxdLmnxvDl3wQYqwhwMb06VYk7OisnkjM4KNi2XfAFzVs7c8PF8OXeZgVzSkpuz%20kkPe1NELZ8VD/3UDdGMYX0NLl/ExDAje5iESpmO8DeFzxtUwDsch0+r6PYl0cH3O3RbmK6ZsL6x/%20jsHIu7rB4nQzBsfDga48dQaGtJuCl//XUTxjKAjTyWoyXexUQvIgTncsPz5bWiqGl7S3ypvPQnZc%20mzFNu4qlp5t8iPOGZ6grUDwraefa2/DzyPddeYM8kHOc7jhUS76Qlrh7FDxv2uS75U3I9/gZ6+Bc%20ZMGLdMTyJk3cr5o3//6+2/Fd13a95to2kD48dxPxucivGrombdyziufNtlB3tUxuzZvKudVnRD9M%20JpWy4/q6zTZAtUxuo3puXH65V93vY1uyDc57XxRlcqdN21J+m2yJlwds7z55sy3dxbk/7Y5rlOdL%20U/nlGdvaSy8L22yJ2x3yxs6NdJs01NkSL7/b5AHb5F3Fn8/tTlx+Gc/B/arljrx3WW17xljeyOTP%20cvs4Gc51maAPfm3Xkao8gLRb+d2akiLNsbx3yXAfsusGInMcMyzlwDAGK71sUQbORRFMQMFIT8Jv%20mIHUVKgQKkqCgfep1a5snmmOZwADiRnYhLI1QWZ6IQWuTdq3FUAKB+lgZhUDPF3ZPB1xJfQRlIZB%20TTc3Ixv0vPW64VwGb1EwmErOrK142nkVCjZ5gGLe341WD79fym/CtYICkzdu7CxvwnOSN8h523WR%20nxm5YIj4TN4gnya157nXeRN+5/Lj/DoD8z4vBnaTFtK8rTi9zacmN85Bt0h7kwxJK/JApyz/wz14%20BsedlbXeoIMhv11ft+XN10cwXJN702k+o1fxtWPcaXIdYWBlLD/kRd54pVjo66PpCPpE+pswfQ1y%20QG58fh5fr0YPzVFFGg5F3mzqCLjhdYrzCplgwLYZL/IRw4/cyCf01fO9Cs+IPLhfXRmr01fkjUxG%204dytlW2wH5zrtoTBo4/zehmSOow/6UDm6IjLm2e1NETll/PfnsmbG5NJU54D+c655DW/8+ds0m/y%20hnu5zJF3rCNmS1xHcGTR/1/XJhPObSwHPGO4pufNLltCutfllzQ/FjYIPF+q5Zf0ul5zbtMzep1g%20tiQ8gz1naWvrKHSE8lvkTSzvqi3Zp/zyjF4pIx9s4TZbwrVdXylj48dvO8VxZEIeAbrN9UxXQ1pm%20b7ucjxez89gSPm+1JeGu6Af3XPz+ZfbBywLf1dnWuPw25QtQf5jDFOpHnoXfUa+moheRFQoHirbN%20WXE4F+OCsm07n4zBmKDwKDLnu5PgSlwFhUPRqga6Ds4ls7hu7EVXWaejVCJ+4xWuV0IoVpXX6f16%207ZptCsS35lQE47LNMAJ5YPctDQJGxgsfMqlLiztP2ypExyrlkDfbDCOsZRLSg0EonKHi+p43XrCd%20ooL5aaCb8HO3ObPAPSwd4YUR4DljJ8GdlWpkxfVpW747nIvBaKoMweVBetARn33nec93dXmDvFlq%20YFe+A8/HdXeth0SeuDyo0Dk/fkryibRwToznzbZrA4ba8iZy2uv41pFPy4O4/MJaX8vK2WEZBfKx%20rS3BSO8q7yaT8DLD/qtw/Ox4SB9pqyu/RUUbKiIMe3msCZwQtyXbWu9eJopK9/6Hk8BfS0tFHoC8%20ceC3RgaQdbhKUYk2V4YQ5w3ll3T7+VRopCOuEIHfkA4q8TZ54+WA8rhTX8O1rfw+3v4ov25LqmnB%20Qdwla6etLUEe3JfnJ2+Qt5+PfqCrVZtW1CHbHVqHq2NLsK/bdOo7b4oGbJw3HNuWN21sKxR1wrct%204X4pyMdZCQ/U5KzQyoo9wDo8Y5keRQZY2HRLKJnzLfoSroshiI20K3FVyBh/7rHNkydjqehJB9f2%20EGGj8uBFh/MxiqQjrphRXjMwFWPHPV4e7+w5SXPTtVEalNemOIbCQYhwmwzNKQzp4Lq0uGLlpODW%20VYiF572rhfi5kTdxuLxKYWyDNx8cLJxUfuPpbjIwbvx3FSgKNOng2uu8qRgJp6jsS/mhI2XLzM/G%208COTalow6LsqRHfcSAsVHOluyhs3iKSZ67rD5+lAjp438ZOQ/+Qnz9gEBoprm74G3UMmiy1RBPLb%20W57Iwx1rp85ZcQfEI1rx+TE4Ej/yJuhrc/ktHDHKGOmIjT+QJyaTSuVM/u9q+LhtcH31vKkraTwb%20DYdYJl5+zRaENNR1A/k9tjlC/L6aN9tsiTXUgiPBuehJtSI3W1JJi6Xx4drS3iRrIN8pB7EtaXLG%20C1tM9PfG8qhafnFgNspvkCPyIKq3tXFXlvM4b1zeVezZcK5CefGp73H5dR2ppsUjDtvkwbXrbEnT%20byiLVt+EvEFHSLefi36Qjqpz5A2IOM11cF5sS7bZeS+LyII8Ij3u5PNMtbaVeohoUKVhUqVwxAp9%20JW+22ZJDGNQA26ogmyrDXZBZZNqxbMvYNlCJ1hncthz6/HWg5HWOUxsoBA5pOiZdnjfVAtUW9CwV%205AtpadMC6xLkaXpyQN40EefZPng30CF5fOg960A/jik7KUAGVmaOSEMqiawbPofakigl/umQtHm+%20HFp+q+yrZ/H5qdNyaF5RbklHU6NpF/EzHZoGcB2pkwf530bWriecu2/e7GJQzkoqyCwy7dw0RTPO%20wTotZzT+4HmTysAcw5CdlUPxyMq5QT/Ora/YNM+XYyqRVBzjrKTC8yWH8ptLWoiskDeHOiupcGel%202q2dC3JWaiDTCKWdG1eecxsYyMVxwrDkULDBnZVzF253VprC4adEzso35Esu5TcXW5KLgwBuS87d%202Dg2spIK15Ec8qaOXoxZOTUoL5l2buh6MYObSWQlF2OXS4FyZyWXyIqclW/QDys7Z9TXtYOQQfnN%20yVnJpfzmkhYfsyJnZTuKrNSAk5BDZCWXaAbEaTlnkaIg5VCwAcOfQ1pyclZy68o9t7PiZebceEUk%20Z+WbXNKCs8Kg43PbEdeRHPKmDjkrNZBZ+zorjITGEFBxNKkcz8g5VPycz322qSfX4hzezw3pIG8Y%20QBnD0zK1ctez1OEyS1VEcTI9D+pA/qQT+Xuac5BtCuiKyqGvGYOHXHPg3NJAFti0tvJw/XUZppSj%20V0Rc/5zwTNgR3rEdOHJNkclD7UpbuHYuzgrpII/qiO1akyzctplcw/n2vuX8OlxHzi2PJnrjrPjC%20S3xPCxKBcj6fLVPIrOWLCZtj/M81fXEiv7a/fCoi1+U3HIunnTUpjt8HZ8YMUfgN12GKHNO1mL62%20VqzyXE8nn+0+Ie1M8WJtjX0qS1PIkF5/Fu7DtfiMwpNiFJUVL3kmP2Zp8Olpf9/t90wP5Fw8+rU8%20Gp55G0xT9Gfi5flR5FeRD8g/zgOXM2sl+Pl8jvNuX8gDu16QKengfv6Mnk++rgDPioxcJrG89smP%20GJ7XZcn9PS/4nxfp4fqkA5mhPxx3Q+26EsuA/1kUz6c54tzF+bULN2D8xqZVhs/Atf2Z/Tp8xzGu%20Xb0/U1U9z1KBDPxZfKoqeegyMN0pn5cFr3atddKGQkeCLoZrV3WxKtuirL2sdYL/0a9ta78cgpcf%20ZM4SBsia9Hna+P6YcuHwW65jtqksK/FKtNyHZ3Uby2dwOZi9C8+OLFw3kKGnq235Rd9N98Oz+hR8%208t/z3WRv8i6mwTJddp0n5XEr5+E+5KXf2/Xb0hfykrTx4nk5B93mvv68wPnc08sFz+r1hck/HKdc%20+/0h1ls/hlNl9yp/x4tzSCN5SJr9/pYe+9U3LvNCroUdsSnqpRyZIv3ruqhbuKbrY5wH3Nufl3Vc%20kOu+2sL9TB4hDX490kWemQ4g47K8/LB3pZ6SDrdnnO9lh2vF5x5KNs4KgnLhVEEQtm4ARjsoEPPV%20WUMAJaXyMSEFhTFhBCH5+g98z2efp+7rVXiFZZ8fJyZQ1njYtZYLuIKgYOu1DELG8dnuE9Lq6yf4%20/clkDARKxHEyjvnw29YTqMOeLVwbJ4drM1e+UODvStiU6u3F1kXgeZCN3a80gqST37N2Db83AxTk%204jLdV8FZQAmDgkLyfMjADQ3P6usicA6KzPFCZsUia+QZ39u5VO7BiDH3f1+l9sXpuD+Fm+flWfjM%20fP/i3i7/8H2QP/dmlUjLt6B/pO16vH/3X1FQp1Y4fcVdCj1rTJjR+Sj1IBgrFqbie57PdC48K/lm%20a3WMbu0cfkNeISPPV74nP92wc22eZRvogK0xEWThFYmvk8JvfV0Ont/yJZQv1xEra+X9U1fQJmfy%20OJRlZMNz8cwct/WOwnH0ibTQCNi1vkNbLB/Q89KOuC5SPsif77JQyJb8cfm7fFLC9ZE/+WJrIgVd%205LM7qNyT+6O7lPdj8gH7g76j+8igmv8cj9Ni628EO4ddQP6Fvfu2u5zLyqqFbS6Og5ffbbbN0hLO%204xm5LrKPP3vaXPaFbIq02ZpbZZmx40G/OZ88RI94Fm84UsZIK/rOceyLpTXcqy51yIBrIOf4s+sg%20vy9sf6GXXjY8n7gmLytjlOXSNnu6CltYlq3IvvFcRd1VODuFwzG2NWe87uNarrPF8UKXrcGL3Qzp%204bqkj/O3rSjeBDaQ52ZNFZNfeT8+e5rugqx5DktnafOpQ4vvC/vPNbCv/hsvv2bDyrw7hOwjKyi2%20ryhIBrsgeHgv1CiEGyGOjf6bmOIjKFdMlJ8FjbgOwvJKlP+LDC4KpStcHVZIS+OPcqCQKBppsoWB%20QkZ6YfWMiu9PQeQ4yrRtxdI6vCLn3u74YCA47p8tHUEOVimGe/BsGA0Um/95fr/vunIMjg3ppEDt%20q0RekFBQd/a80vH8YvE65GreeZAfMnj5GwolxiqkmQrRjRV5j8FGjjiQ++DGr5BvoQvIAyOHQeHe%20pNX1whwC8jN877LjM8/SlP91uAzIc6v0gvxJP9fmubiPGzZzZkrZeEVAfpImHCqen3ORoxkwdAw5%20BqNheoXxDL/za2zLL9JFWUAXKB9u1ItnLj5zfTOC5EFUfvz+63zEeQhp530f2dRR6GtxXZ7XP3u5%20QB6kgVY/euKOP40RjGNs5PfFyw/X8PKIDLEvse7ymUXjSCv3Z5ErLzeWDmRxRDrAKuzShsRlxvWm%200JX79SJfnu5DoTy5fnEfnFd3jMl/L8dAWigTPCuOG3rh5/Ps/j2sdacsQ67/2/CyiI65I1+U12Kx%20uXWlHOx4nY54Ot3ZinUZ+ZFmP8fLNeew2BufuW8V6gMqaav8w2fSZLYglCM+e7mjnBcNkeKZ3cFy%20feEct7Ne+btukcam+7vzga10veA8fo9N514cN90MckCXvb5yG0p63Q4eWk49P3get9eUEWv8hmfn%20eXl2HBTkgF0xmYU7Uo58QTh0FdlxLunEBrkukbZD0teLbiC+I+OBEJ+FwXiFY16p8T0vhEbFaALh%20mH1bfEaZKAj8huPra4TjbYXHLznfrlHek5d/V/0c3z9+ebrbwvn+XODXjtNjxz+L57fj4Zh560GB%20UXgrQHZWgaWRsQ7hWvvA7zAKGA5XTIifbZ2e6Fl/fOa+9qmAZyDd+4JBNSNSVrAQy8Tvx7E4nU4h%20g5D/0bFD8PTbPcNnjAyy8cofY+l3MH3mnuX/DsdiGZC2OM/tGdDfjV82w3PF13BIo8vDHUrOrcrG%205BjevdylAhnUOT/cP34+TxOvQ/TDsWeIrm2fo+exZw2VVNUh8N85ns+p8Ot7evyzU/3/ULgGlQsV%20PvAcftVCH4v/1umx/wqqaWjSp7rjddg9KuWf37rs+X5dbiM99bRVcd3km7r0Q7Vs1eHfx/epPpen%20x89BdvF1uY/pNd9F+tXm/sD119cu9cGOR2mCn2kqzy/P+T5rf/x5wa5V3jP+DF5v2Ct8JuKFY4PN%20q0bVuOa+vQh1ZOWsUAHWOSvicI5XkbyJDYIQoh4qldhZESIV1DE4Sl0jZ0UIIQaOnJVvaOBQzxAB%20Ef1BzooQQgwcOSui7+TjrARvl4LEIDohhBDpkLMi+k42zooQh8DgLZ+FYyP1GcEfjttsmEkx3ZeR%209DYo7u+7DXhlRD4DwXw2jQ8W9t8LMTQoEzQE2wzyvDSYxcIEBGwCtsFsSHDufAae2xBkZ7OURrfr%20yQXYEHoFsEFmQ8K522bpicORsyJ6DU4Js4CIzDEdGwNCVyKGg+mCDPzydTPoo6ZliYPDNEWbUsfU%20QqbkBUNkU/WC0eKzEOIy8EH6TIXGEcFZwSnxqcG+HhIzWjgX+2GOTDiGY1JMq19Y4winRnSDnBXR%20a3BGMCZMm8NQYFx8LQk+2yJSZWuHczEyxVoHn2Z04gWtYgMlhLgMbM2d0Ehx+4FdYH0QlnpgDRP/%20HNuPagSWdUiwQccs3Ce2I2dF9Ba6dTAeLERk4drQ0iHKUnQBjS20i/NRLIxXLBbHgk2cy3EiLb5A%20lS+aJoS4HLALjOXhZYsoEo0toye+SJ2vEYLjYgvplS93WHBiiKyY7bEjogvkrAghhBAia+SsCCGE%20ECJr5KwIIYQQImvkrAghhBAiY1ar/wGmSSfzgHI91AAAAABJRU5ErkJggg==" height="428" width="555" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURE 6.&nbsp; </span><span class="textfig">Ten-day values ​​and monthly averages of the Kc coefficients for young avocado tree cv Govín.</span></div>
        <p>Due
          to the large daily changes in ETo, caused largely by fluctuating 
          environmental conditions, it is possible to obtain more meaningful 
          values ​​for irrigation management in an established avocado crop by 
          calculating seasonal averages (<span class="tooltip"><a href="#t6">Table 6</a></span>). In the table, it can be seen that the mean daily ETo in the rainy season (summer) was 4.49 mm day<sup>-1</sup>, while in the dry season (winter) the mean daily ETo was 3.72 mm day<sup>-1</sup>.</p>
        <div class="table" id="t6"><span class="labelfig">TABLE 6.&nbsp; </span><span class="textfig">Seasonal values ​​of ETo, ETc and crop coefficients for young avocado tree cv Govín</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="left"> </th>
                    <th align="left">Rainfall season May-October</th>
                    <th align="left">Dry-season November- Aprill</th>
                    <th align="left">Average</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="left">ETc (mm dia<sup>-1</sup>)</td>
                    <td align="left">2.12</td>
                    <td align="left">1.79</td>
                    <td align="left">1.95</td>
                  </tr>
                  <tr>
                    <td align="left">ETo (mm dia<sup>-1</sup>)</td>
                    <td align="left">4.49</td>
                    <td align="left">3.72</td>
                    <td align="left">4.1</td>
                  </tr>
                  <tr>
                    <td align="left">Kc</td>
                    <td align="left">0.47</td>
                    <td align="left">0.48</td>
                    <td align="left">0.48</td>
                  </tr>
                  <tr>
                    <td align="left">Max. temp. °C</td>
                    <td align="left">31.8</td>
                    <td align="left">29.3</td>
                    <td align="left">30.6</td>
                  </tr>
                  <tr>
                    <td align="left">Min. temp. °C</td>
                    <td align="left">23.2</td>
                    <td align="left">19.0</td>
                    <td align="left">21.1</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>The ETc reached values ​​of 2.12 and 1.79 mm day<sup>-1</sup> for the rainy and dry seasons, respectively. These differences in 
          consumption followed the same pattern as the differences in ETo between 
          seasons, hence the crop coefficients have similar values.</p>
        <p>Although with different values ​​of Kc, <span class="tooltip"><a href="#B20">Kaneko (2016)</a><span class="tooltip-content">KANEKO, T.: “Water requirements for’Hass’ avocado flowering and fruit development in New Zealand”, 2016.</span></span> obtained similar relationships in young avocado plants cv Hass, with Kc
          values ​​between 0.25-0.30 in summer and 0.55 in winter, which was 
          attributed, as in this work, to the decline of the ETo in the coldest 
          season.</p>
      </article>
    </article>
    <article class="section"><a id="id0x620af00"><!-- named anchor --></a>
      <h3>CONCLUSIONS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>The
        present work constitutes the first information on the water consumption
        and the Kc of avocado plantations in Cuba, these results, although 
        limited to plantations in development and cv. Govin, can constitute an 
        index for determining the crop's water demand and irrigation planning in
        the establishment phase.</p>
      <p>Taking into account the high demand for 
        water that is attributed to avocado cultivation and its effect on 
        production recognized by international literature and the little 
        information on this topic in Cuba, it is necessary to continue research 
        on it that include plantations in production and other cultivars.</p>
      <p>Throughout
        the experimental period, the water potential in the soil below 0.45 m 
        remained almost constant, indicating that the water consumption of the 
        crop remained at the depth of 0-0.3 m. By establishing a soil moisture 
        potential limit for irrigation of -20 cb, in the months of the dry 
        season, the average irrigation interval was 6 days, and the average 
        daily consumption was 1.79 mm day<sup>-1</sup>, while in the months of 
        the rainy season, an average of 2 monthly irrigations were applied 
        despite the occurrence of an average rainfall of 203.2 mm month<sup>-1</sup>,
        but randomly distributed, which determined that on occasions the 
        potential values ​​of the soil required irrigation. The average daily 
        consumption for this season was 2.12 mm day<sup>-1</sup>.</p>
      <p>During 
        the experimental period, the water consumption of the crop was 
        maintained at the depth of 0-0.3 m. In the months of the dry season, the
        average irrigation interval was 6 days, and the average daily 
        consumption was 1.79 mm day<sup>-1</sup>, while in the months of the 
        rainy season, an average of two monthly irrigations were applied, with 
        an average daily consumption of 2.12 mm day<sup>-1</sup>.</p>
      <p>The plantation maintained an average daily growth rate of 0.4 cm day<sup>-1</sup>, but in the June-July period it decreased to 0.2 cm day<sup>-1</sup> when the soil moisture potential remained at 0, which emphasizes the 
        fact of the high sensitivity of the crop to excess soil moisture.</p>
      <p>The
        unique ten-day crop coefficients had a high variation in correspondence
        with the development of the plants and the variations in the ETo, with 
        values ​​between 1.18 and 0.26 mm day<sup>-1</sup>, the average values ​​were calculated for the rainy season and dry season, being 0.47 and 0.48, respectively.</p>
    </article>
  </section>
</div>
<div class="box2" id="article-back">
  <section>
    <article><a id="ref"></a>
      <h3>REFERENCES</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p id="B1">ALLEN,
        R.G.; PEREIRA, L.S.; RAES, D.; SMITH, M.: “Evapotranspiración del 
        cultivo: guías para la determinación de los requerimientos de agua de 
        los cultivos”, <i>FAO</i>, 298: 0, 2006.</p>
      <p id="B2">CAÑIZARES, Z.J.: <i>Los aguacateros</i>, Ed. Edición Revolucionaria, La Habana, Cuba, 1973.</p>
      <p id="B3">CARR, M.: “The water relations and irrigation requirements of avocado (Persea americana Mill.): a review”, <i>Experimental Agriculture</i>, 49(2): 256-278, 2013, ISSN: 0014-4797, DOI: <a href="https://doi.org/10.1017/S0014479712001317" target="xrefwindow">https://doi.org/10.1017/S0014479712001317</a>.</p>
      <p id="B4">CARRILLO, O.: <i>Estudio de diferentes métodos para determinar el momento de riego</i>, Inst. Instituto de Investigaciones de Riego y Drenaje (IIRD), Informe de divulgación interna, La Habana, Cuba, 31 p., 1980.</p>
      <p id="B5">ECHEVERRÍA,
        P.R.; MERCADO, F.T.: “Requerimiento hídrico del aguacate (Persea 
        americana Miller) variedad americana, en etapa de vivero en los Montes 
        de María, Sucre, norte de Colombia”, <i>Idesia (Arica)</i>, 39(2): 91-100, 2021, ISSN: 0718-3429.</p>
      <p id="B6">FERREYRA, E.; SELLES, G.: <i>Manejo del riego y suelo en palto</i>, <i>[en línea]</i>,
        no. 160, Inst. Instituto de Investigaciones Agropecuarias, Gabriel 
        (eds.), Santigo de Chile, Boletín INIA - Instituto de Investigaciones 
        Agropecuarias. no.160, 2007, <i>Disponible en:</i><a href="https://hdl.handle.net/20.500.4001/7110" target="xrefwindow">https://hdl.handle.net/20.500. 4001/7110</a>.</p>
      <p id="B7">FERREYRA, E.; SELLÉS, V.; GIL, P.: <i>Asfixia radicular en huertos de palto: Manejo del riego y suelo</i>,
        Inst. Instituto de Investigaciones Agropecuarias, Centro Regional de 
        Investigaciones la Cruz, La Cruz,, Chile, 54 p., Boletin INIA N<sup>o</sup> 231, ISSN 0717-4829, 2011.</p>
      <p id="B8">FERREYRA, R.; SELLER, G.: “Aguacate. En Respuesta del Rendimiento de los Cultivos al Agua.”, <i>Estudio FAO Riego y Drenaje N° 66</i>,
        : 442-447, En :Esteduto P., T.C., Hsiao; E Fereres y D. Raes edit., 
        Estudio FAO Riego y Drenaje N° 66. I, Roma, Italia, 2012, ISSN: 
        02554-5284.</p>
      <p id="B9">FINTRAC, U.: <i>Advocado Production Manual (Persea americana L)</i>, <i>[en línea]</i>, 2019, <i>Disponible en:</i><a href="https://fintracu.fintrac.com/sites/default/files/tech_manuals/Fintrac%20U_Avocado%%2020Production%20Manual.pdf" target="xrefwindow">https://fintracu.fintrac.com/sites/default/files/tech_manuals/Fintrac%20U_Avocado% 20Production%20Manual.pdf</a>.</p>
      <p id="B10">HERRERA, P.; CID, G.; LLANOS, M.: “Relaciones Tensión-Humedad en algunos suelos de Cuba”, <i>Suelo y Agua</i>, 1986.</p>
      <p id="B11">HERRERA-PUEBLA,
        J.; TEJEDA-MARRERO, V.; RIVEROL-MARRERO, L.H.; CISNEROS-ZAYAS, E.; 
        CUN-GONZÁLEZ, R.; SARMIENTO-GARCÍA, O.: “Riego localizado mediante 
        tuberías porosas”, <i>Revista Ingeniería Agrícola</i>, 10(3): 3-9, 2020, ISSN: 2306-1545.</p>
      <p id="B12">HOLZAPFEL, E.; DE SOUZA, J.A.; JARA, J.; GUERRA, C.H.: “Responses of avocado production to variation in irrigation levels”, <i>Irrigation science</i>, 35(3): 205-215, 2017, ISSN: 1432-1319.</p>
      <p id="B13">IAGRIC-CUBA: <i>Evaluación de la tubería porosa VISAREG en el riego de los cultivos de mango y aguacate</i>,
        Inst. Instituto de Investigaciones de Ingeniería Agrícola. IAgric, La 
        Habana, Cuba, DIRECCIÓN DE PRUEBA, VALIDACIÓN Y CERTIFICACIÓN DE 
        TECNOLOGÍAS AGRÍCOLAS, La Habana, septiembre 2021., 2021.</p>
      <p id="B14">IIFT-CUBA: <i>Instructivo Técnico del Cultivo de Aguacate</i>,
        Ed. Instituto de Investigaciones de Fruticultura Tropical IIFT, La 
        Habana, Cuba, 40 p., Biblioteca ACTAF, 1ra edición 40 pp, 2011.</p>
      <p id="B15">IIFT-CUBA: <i>Los frutales en la soberanía alimentaria y nutricional de Cuba.</i>, Inst. Instituto de Investigaciones en Fruticultura Tropical, IIFT, La Habana, Cuba, 2021.</p>
      <p id="B16">INSTITUTO DE METEOROLOGÍA-CUBA: <i>Boletín .Agro meteorológico Nacional. Volumen 39 N</i> <sup>o</sup> <i>1 al 36,.</i>, Inst. Instituto de Meteorología, La Habana, Cuba, Boletín .Agro meteorológico Nacional. Volumen 39 N<sup>o</sup> 1 al 36, 2020.</p>
      <p id="B17">INSTITUTO DE METEOROLOGÍA-CUBA: <i>Boletín .Agro meteorológico Nacional. Volumen 40 N</i> <sup>o</sup> <i>1 al 13,</i> Inst. Instituto de Meteorología, La Habana, Cuba, 2021.</p>
      <p id="B18">JIMÉNEZ, R.; PARRA, C.; PEDRERA, B.; HERNÁNDEZ, L.; BLANCO, M.; MARTÍNEZ, F.; ÁLVAREZ, J.: <i>Manual práctico para el cultivo del aguacate en Cuba</i>,
        Inst. Unidad Científico Tecnológica de Base de Alquizar. Instituto de 
        Investigaciones en Fruticultura Tropical, La Habana, Cuba, 2005.</p>
      <p id="B19">JIMÉNEZ,
        R.; PÉREZ, F.; ZAMORA, D.; VELÁZQUEZ, J.B.: “Cristian-Vanessa un 
        cultivar de aguacate tardío para las condiciones de Cuba”, <i>Agrisost,</i> 21(3): 10-28, 2015, ISSN: 1025-0247, <i>Disponible en:</i><a href="http://www.agrisost.reduc.edu.cu/" target="xrefwindow">http://www.agrisost.reduc.edu.cu</a>.</p>
      <p id="B20">KANEKO, T.: “Water requirements for’Hass’ avocado flowering and fruit development in New Zealand”, 2016.</p>
      <p id="B21">LAHAV, E.; WHILEY, A.; TURNER, D.: “11 Irrigation and Mineral Nutrition”, <i>The avocado: botany, production and uses</i>, : 301, 2013, ISSN: 1845937015.</p>
      <p id="B22">MAZHAWU, E.; CLULOW, A.; SAVAG, M.J.; TAYLOR, N.J.: <i>Water use of avocado orchards -Year</i>, <i>[en línea]</i>, Inst. 1SOUTH AFRICAN AVOCADO GROWERS’ ASSOCIATION YEARBOOK, South Africa, 41 p., 2018, <i>Disponible en:</i><a href="https://www.researchgate.net/publication/339676731" target="xrefwindow">https://www.researchgate.net/publication/339676731</a>.</p>
      <p id="B23">NC 110: <i>Calidad del suelo. Determinación de la humedad del suelo. Método gravimétrico</i>, Inst. Oficina Nacional de Normalización, La Habana, Cuba, 2001.</p>
      <p id="B24">NC 1048: <i>Calidad del agua para preservar el suelo―Especificaciones</i>, Inst. Oficina Nacional de Normalización, La Habana, Cuba, 2014.</p>
      <p id="B25">PIZARRO-CABELLO, F.: “Riego Localizado de Alta Frecuencia (RLAF)”, <i>Goteo Microaspersión</i>, 1990.</p>
      <p id="B26">PORITEX: <i>Riego localizado por exudación</i>, <i>[en línea]</i>, Inst. Poritex, México, 2014, <i>Disponible en:</i><a href="http://riegoexudanteporitex.mex/" target="xrefwindow">http://riegoexudanteporitex.mex</a>.</p>
      <p id="B27">PORITEX: <i>Riego textil exudante poritex. Cálculos hidráulicos e instalación. Parques y jardines “césped, arbustos y árboles”</i>, <i>[en línea]</i>, Chile, 2020, <i>Disponible en:</i><a href="http://riegoexudante.zp.cl/" target="xrefwindow">http://riegoexudante.zp.cl</a>.</p>
      <p id="B28">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</p>
      <p id="B29">VISA REG: <i>Sistema de riego por Exudación. Manual Técnico Práctico</i>, <i>[en línea]</i>, Ed. VisaREg, Barcelona, España, Manual Técnico Práctico, 2019, <i>Disponible en:</i><a href="http://www.visareg.es/" target="xrefwindow">www.visareg.es</a>.</p>
    </article>
  </section>
</div>
<div id="article-footer"></div>
<div id="s1-front"><a id="id2"></a>
  <div class="toctitle">Revista Ciencias Técnicas Agropecuarias Vol. 31, No. 4, October-December, 2022, ISSN:&nbsp;2071-0054</div>
  <div>&nbsp;</div>
  <div class="toctitle2"><b>ARTÍCULO ORIGINAL</b></div>
  <h1>Consumo de agua y coeficientes de cultivo en plantaciones de fomento de aguacate cv Govin</h1>
  <div>&nbsp;</div>
  <div>
    <p><sup><a href="https://orcid.org/0000-0002-4310-9976" rel="license"><span class="orcid">iD</span></a></sup>Víctor Manuel Tejeda-Marrero<a href="#aff2"></a><span class="tooltip"><a href="#c2">*</a><span class="tooltip-content">✉:<a href="mailto:dirgeneral@iagric.minag.gob.cu">dirgeneral@iagric.minag.gob.cu</a></span></span></p>
    <p><sup><a href="https://orcid.org/0000-0002-1015-6661" rel="license"><span class="orcid">iD</span></a></sup>Julián Herrera-Puebla<a href="#aff2"></a></p>
    <p><sup><a href="https://orcid.org/0000-0003-1740-8152" rel="license"><span class="orcid">iD</span></a></sup>Orlando Sarmiento-García<a href="#aff2"></a></p>
    <p><sup><a href="https://orcid.org/0000-0002-6668-2150" rel="license"><span class="orcid">iD</span></a></sup>Karell Cruz-Cruz<a href="#aff2"></a></p>
    <p><sup><a href="https://orcid.org/0000-0002-8453-3394" rel="license"><span class="orcid">iD</span></a></sup>Yoima Chaterlán-Durruthy<a href="#aff2"></a></p>
    <br>
    <p id="aff2"><span class="aff"><sup></sup>Instituto de Investigaciones de Ingeniería Agrícola (IAgric), Boyeros, La Habana, Cuba.</span></p>
  </div>
  <div>&nbsp;</div>
  <p id="c2"> <sup>*</sup>Author for correspondence: Víctor Manuel Tejeda-Marrero, e-mail: <a href="mailto:dirgeneral@iagric.minag.gob.cu">dirgeneral@iagric.minag.gob.cu</a> </p>
  <div class="titleabstract | box">RESUMEN</div>
  <div class="box1">
    <p>Un
      potencial aumento de las áreas plantadas de aguacate en Cuba, demandará
      un incremento de las áreas bajo riego del cultivo, lo que requerirá un 
      conocimiento preciso de las demandas de riego del mismo. En atención a 
      lo anterior, se desarrolló el presente trabajo en una plantación en 
      fomento de aguacate, cv Govin, con marco de siembra de 6 x 6 m, en suelo
      Ferralítico Rojo en el municipio de Alquizar (provincia de Artemisa, 
      Cuba) y regada mediante tuberías porosas. El consumo de agua fue 
      calculado utilizando la ecuación de balance hídrico simplificado y la 
      variación de la humedad en el suelo fue monitoreada con tensiómetros 
      colocados a profundidades desde 15 a 90 cm, cuyas lecturas fueron 
      convertidas a humedad del suelo utilizando las ecuaciones de calibración
      determinadas in situ, mientras que la ETo fue determinada mediante la 
      ecuación de Penman-Monteith. La ETc total en el período 
      febrero/2020-mayo/2021, fue de 965.4 mm cuando las plantas alcanzaron 
      una altura promedio de 126 cm vs 40 cm a la fecha de plantación; los 
      valores promedios diarios de consumo decenal tuvieron valores de 2.72, 
      2.26 y 2.01 para los períodos de febrero-abril 2020, mayo a octubre 2020
      y enero abril 2021, con valores de Kc de 0.47 y 0.48 para la estación 
      lluviosa y poco lluviosa respectivamente, coeficientes estos que pueden 
      ser utilizados en la determinación de la demanda de agua para aguacate 
      en fomento.</p>
    <div class="titlekwd"><b> <i>Palabras clave</i>:</b>&nbsp; </div>
    <div class="kwd">Requerimientos de agua, crecimiento del cultivo, consumo de agua</div>
  </div>
</div>
<div class="box2" id="s1-body">
  <section>
    <article class="section"><a id="id0x5f8c080"><!-- named anchor --></a>
      <h3>INTRODUCCIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>Las
        plantaciones de frutales en Cuba ocupan una superficie de 95 200 ha de 
        las cuales el 10% (9 500 ha) se encuentran plantadas de aguacate (<span class="tooltip"><a href="#B15">IIFT-Cuba, 2021</a><span class="tooltip-content">IIFT-CUBA: <i>Los frutales en la soberanía alimentaria y nutricional de Cuba.</i>, Inst. Instituto de Investigaciones en Fruticultura Tropical, IIFT, La Habana, Cuba, 2021.</span></span>). Esta misma fuente, indica un rendimiento promedio de 9 t ha<sup>-1</sup>, mientras que los rendimientos promedios mundiales oscilan alrededor de las 8 t ha<sup>-1</sup> (<span class="tooltip"><a href="#B8">Ferreyra y Seller, 2012</a><span class="tooltip-content">FERREYRA, R.; SELLER, G.: “Aguacate. En Respuesta del Rendimiento de los Cultivos al Agua.”, <i>Estudio FAO Riego y Drenaje N° 66</i>,
        : 442-447, En :Esteduto P., T.C., Hsiao; E Fereres y D. Raes edit., 
        Estudio FAO Riego y Drenaje N° 66. I, Roma, Italia, 2012, ISSN: 
        02554-5284.</span></span>).</p>
      <p> <span class="tooltip"><a href="#B19">Jiménez <i>et al.</i> (2015)</a><span class="tooltip-content">JIMÉNEZ,
        R.; PÉREZ, F.; ZAMORA, D.; VELÁZQUEZ, J.B.: “Cristian-Vanessa un 
        cultivar de aguacate tardío para las condiciones de Cuba”, <i>Agrisost,</i> 21(3): 10-28, 2015, ISSN: 1025-0247, <i>Disponible en:</i><a href="http://www.agrisost.reduc.edu.cu/" target="xrefwindow">http://www.agrisost.reduc.edu.cu</a>.</span></span>,
        al comparar cultivares de los grupos antillano, mexicano y guatemalteco
        encontraron, en árboles en los que se midió la producción por árbol y 
        el rendimiento por hectárea en tres años consecutivos, rendimientos por 
        árbol (kg árbol<sup>-1</sup>) de 8.51, 51.9 y 11.04 para el grupo 
        antillano, 6.06 42.7 y 12.72 para el grupo mexicano y 5.95, 30.60 y 
        10.80 para el grupo guatemalteco en el 5to, 6to y 7mo año de producción.
        El rendimiento promedio para los tres años fue de 23.6, 22.2 y 15.7 
        para el grupo antillano, mexicano y guatemalteco, respectivamente (<span class="tooltip"><a href="#B19">Jiménez <i>et al.</i>, 2015</a><span class="tooltip-content">JIMÉNEZ,
        R.; PÉREZ, F.; ZAMORA, D.; VELÁZQUEZ, J.B.: “Cristian-Vanessa un 
        cultivar de aguacate tardío para las condiciones de Cuba”, <i>Agrisost,</i> 21(3): 10-28, 2015, ISSN: 1025-0247, <i>Disponible en:</i><a href="http://www.agrisost.reduc.edu.cu/" target="xrefwindow">http://www.agrisost.reduc.edu.cu</a>.</span></span>).</p>
      <p>Por su parte, Wolstenholme (1986, citado por <span class="tooltip"><a href="#B28">Singh (2020)</a><span class="tooltip-content">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</span></span> señala que el cultivo posee una capacidad fotosintética suficiente para producir más de 30 toneladas por ha.</p>
      <p>El
        aguacate es nativo de América Central donde las lluvias son abundantes,
        pero al expandirse su producción a regiones subtropicales y templadas 
        se ha encontrado que el cultivo requiere de un adecuado riego para que 
        alcance su mayor potencial productivo <span class="tooltip"><a href="#B12">Holzapfel <i>et al.</i> (2017)</a><span class="tooltip-content">HOLZAPFEL, E.; DE SOUZA, J.A.; JARA, J.; GUERRA, C.H.: “Responses of avocado production to variation in irrigation levels”, <i>Irrigation science</i>, 35(3): 205-215, 2017, ISSN: 1432-1319.</span></span>, mientras que <span class="tooltip"><a href="#B28">Singh (2020)</a><span class="tooltip-content">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</span></span> señala que muy poca o demasiada agua tiene impactos sobre el 
        rendimiento y que por tanto conocer estos impactos es imprescindible en 
        el desarrollo de decisiones adecuadas en cuanto al riego.</p>
      <p>Uno de 
        los problemas que más inciden en la respuesta de los aguacateros al agua
        radica en las características de su sistema radicular, el cual según <span class="tooltip"><a href="#B6">Ferreyra y Selles (2007)</a><span class="tooltip-content">FERREYRA, E.; SELLES, G.: <i>Manejo del riego y suelo en palto</i>, <i>[en línea]</i>,
        no. 160, Inst. Instituto de Investigaciones Agropecuarias, Gabriel 
        (eds.), Santigo de Chile, Boletín INIA - Instituto de Investigaciones 
        Agropecuarias. no.160, 2007, <i>Disponible en:</i><a href="https://hdl.handle.net/20.500.4001/7110" target="xrefwindow">https://hdl.handle.net/20.500. 4001/7110</a>.</span></span> es relativamente poco profundo en comparación con otros árboles 
        frutales. Según estos autores, la profundidad máxima de arraigamiento en
        suelos profundos y bien drenados es de 1.2-1,5 m, sin embargo el 70 a 
        80 % del sistema radicular se encuentra entre los 0-40 cm.</p>
      <p>Internacionalmente,
        es abundante la literatura sobre las necesidades de riego, el consumo 
        de agua y los coeficientes de cultivo en aguacates en producción para 
        varias regiones del mundo donde el cultivo tiene importancia comercial <span class="tooltip"><a href="#B3">Carr (2013)</a><span class="tooltip-content">CARR, M.: “The water relations and irrigation requirements of avocado (Persea americana Mill.): a review”, <i>Experimental Agriculture</i>, 49(2): 256-278, 2013, ISSN: 0014-4797, DOI: <a href="https://doi.org/10.1017/S0014479712001317" target="xrefwindow">https://doi.org/10.1017/S0014479712001317</a>.</span></span>; <span class="tooltip"><a href="#B28">Singh (2020)</a><span class="tooltip-content">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</span></span>, sin embargo, existe muy poca información para árboles en establecimiento (1-2 años).</p>
      <p>En Cuba, aunque existe bastante información sobre casi todos los aspectos del cultivo según <span class="tooltip"><a href="#B2">Cañizares (1973)</a><span class="tooltip-content">CAÑIZARES, Z.J.: <i>Los aguacateros</i>, Ed. Edición Revolucionaria, La Habana, Cuba, 1973.</span></span>; <span class="tooltip"><a href="#B18">Jiménez <i>et al.</i> (2005)</a><span class="tooltip-content">JIMÉNEZ, R.; PARRA, C.; PEDRERA, B.; HERNÁNDEZ, L.; BLANCO, M.; MARTÍNEZ, F.; ÁLVAREZ, J.: <i>Manual práctico para el cultivo del aguacate en Cuba</i>,
        Inst. Unidad Científico Tecnológica de Base de Alquizar. Instituto de 
        Investigaciones en Fruticultura Tropical, La Habana, Cuba, 2005.</span></span> no han sido estudiado los requerimientos hídricos del aguacate, aunque los instructivos del cultivo <span class="tooltip"><a href="#B14">IIFT-Cuba (2011)</a><span class="tooltip-content">IIFT-CUBA: <i>Instructivo Técnico del Cultivo de Aguacate</i>,
        Ed. Instituto de Investigaciones de Fruticultura Tropical IIFT, La 
        Habana, Cuba, 40 p., Biblioteca ACTAF, 1ra edición 40 pp, 2011.</span></span> recomiendan una frecuencia de dos veces por semana durante el primer 
        mes del trasplante y de 2 a 4 riegos por semana en los meses siguientes,
        con un volumen de agua entre 25 a 50 litros por plantas.</p>
      <p>Dado la 
        falta de información que existente en el país sobre los requerimientos 
        de riego, el consumo de agua y los Kc del cultivo de aguacate, el 
        presente trabajo se propuso como objetivo la determinación de estos 
        parámetros necesarios para el conocimiento preciso de las demandas de 
        riego en arboles de aguacate en fomento (1-2 años de edad) del cv Govin 
        en suelo ferralítico rojo de la provincia de Artemisa en la región 
        occidental de Cuba.</p>
    </article>
    <article class="section"><a id="id0x5f8f180"><!-- named anchor --></a>
      <h3>MATERIALES Y MÉTODOS</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <article class="section"><a id="id0x5f8f400"><!-- named anchor --></a>
        <h4>Ubicación y características del área de estudio</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>La
          investigación se llevó a cabo en el período comprendido de marzo 2020 a
          mayo 2021en una plantación de aguacate, cv. Govin, que había sido 
          plantada en febrero 2020, en al campo 26 de la Estación Experimental del
          Instituto de Investigaciones de Ingeniería Agrícola (IAgric), situada 
          en la localidad de Pulido, Municipio de Alquízar, Provincia de Artemisa 
          (22°46’48”N y 82°36’0.36”W) a 6 msnm.</p>
        <p>El suelo del área, al igual 
          que el resto de la finca ha sido clasificado como del tipo Ferralítico 
          Rojo compactado una relativa acumulación de arcilla y sesquióxidos en la
          parte media del perfil, lo que le confiere cierto endurecimiento; en 
          estado seco una estructura bien diferenciada, masiva y dura.</p>
        <p>La <span class="tooltip"><a href="#t7">Tabla 1</a></span> muestra las características texturales del suelo del área resaltando el
          incremento del contenido de arcilla en profundidad. Aunque el suelo 
          clasifica como arcilloso, por la naturaleza de esta fracción el mismo 
          funciona, desde el punto de vista del movimiento del agua como un loam, 
          lo cual se justifica al observar el valor de la velocidad de 
          infiltración básica mostrado en la <span class="tooltip"><a href="#t8">Tabla 2</a></span>.</p>
        <div class="table" id="t7"><span class="labelfig">TABLA 1.&nbsp; </span><span class="textfig">Análisis granulométrico en el perfil del suelo Ferralítico Rojo compactado</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Prof. (cm)</th>
                    <th align="center">Arcilla (%)</th>
                    <th align="center">Limo (%)</th>
                    <th align="center">Arena (%)</th>
                    <th align="center">Textura</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="center">0-10</td>
                    <td align="center">56.46</td>
                    <td align="center">22.12</td>
                    <td align="center">21.42</td>
                    <td align="center">Franco arcilloso </td>
                  </tr>
                  <tr>
                    <td align="center">11-20</td>
                    <td align="center">58.24</td>
                    <td align="center">21.52</td>
                    <td align="center">20.24</td>
                    <td align="center">Franco -arcilloso</td>
                  </tr>
                  <tr>
                    <td align="center">20-30</td>
                    <td align="center">62.8</td>
                    <td align="center">23.52</td>
                    <td align="center">13.6</td>
                    <td align="center">arcilloso</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>Dos
          día después de una lluvia de 31.5 mm y con el fin de ajustar los 
          valores de las propiedades hidrofísicas del suelo, se realizó un 
          muestreo con cilindros de 100 cc; acorde con la norma cubana <span class="tooltip"><a href="#B23">NC 110 (2001)</a><span class="tooltip-content">NC 110: <i>Calidad del suelo. Determinación de la humedad del suelo. Método gravimétrico</i>, Inst. Oficina Nacional de Normalización, La Habana, Cuba, 2001.</span></span>. El valor de humedad determinado en este muestreo fue considerado como valor equivalente a capacidad de campo (cc).</p>
        <p>La <span class="tooltip"><a href="#t8">Tabla 2</a></span> muestra algunas propiedades hidrofísicas del suelo así como las normas de riego a aplicar para diferentes profundidades. </p>
        <div class="table" id="t8"><span class="labelfig">TABLA 2.&nbsp; </span><span class="textfig">Propiedades hidrofísicas del suelo determinadas en situ y norma de riego calculadas</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">Profundidad (cm)</th>
                    <th align="center">Humedad en volumen A capacidad de campo (cm<sup>3</sup> cm<sup>-3</sup>)</th>
                    <th align="center">Humedad gravimétrica (g g<sup>-1</sup>)</th>
                    <th align="center">Da g cm<sup>-3</sup></th>
                    <th align="center">Porosidad (%)</th>
                    <th align="center">Disponibilidad de agua entre capacidad de campo (cc) y 85 % de cc (mm)</th>
                    <th align="center">Norma de riego a aplicar (m<sup>3</sup> ha<sup>-1</sup>)</th>
                    <th align="center">Velocidad de infiltración (cm h<sup>-1</sup>)</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="center">0-15</td>
                    <td align="center">0.406</td>
                    <td align="center">0.361</td>
                    <td align="center">1.127</td>
                    <td align="center">53.5</td>
                    <td align="center">9.2</td>
                    <td align="center">92</td>
                    <td align="center">1.2 </td>
                  </tr>
                  <tr>
                    <td align="center">15-30</td>
                    <td align="center">0.401</td>
                    <td align="center">0.356</td>
                    <td align="center">1.018</td>
                    <td align="center">49.4</td>
                    <td align="center">9.2</td>
                    <td align="center">184</td>
                    <td align="center"></td>
                  </tr>
                  <tr>
                    <td align="center">30-45</td>
                    <td align="center">0.387</td>
                    <td align="center">0.343</td>
                    <td align="center">1.078</td>
                    <td align="center">51.8</td>
                    <td align="center">8.7</td>
                    <td align="center">271</td>
                    <td align="center"></td>
                  </tr>
                  <tr>
                    <td align="center">45-60</td>
                    <td align="center">0.397</td>
                    <td align="center">0.352</td>
                    <td align="center">1.004</td>
                    <td align="center">51.9</td>
                    <td align="center">9</td>
                    <td align="center">361</td>
                    <td align="center"></td>
                  </tr>
                  <tr>
                    <td align="center">60-100</td>
                    <td align="center">0.388</td>
                    <td align="center">0.345</td>
                    <td align="center">1.004</td>
                    <td align="center">51.5</td>
                    <td align="center">23.2</td>
                    <td align="center">593</td>
                    <td align="center"></td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>De acuerdo a las características químicas del suelo (<span class="tooltip"><a href="#t9">Tabla 3</a></span>)
          se trata de un suelo de pH neutro a medianamente ácido, con mediano 
          contenido de Materia Orgánica (M.O), no salino, bajo en fosforo y 
          potasio y de baja capacidad de bases intercambiables.</p>
        <div class="table" id="t9"><span class="labelfig">TABLA 3.&nbsp; </span><span class="textfig">Características químicas del suelo</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="center">pH en Agua</th>
                    <th align="center">pH en KCl</th>
                    <th align="center">% M.O.</th>
                    <th align="center">CE dS m<sup>-1</sup></th>
                    <th align="center">P2O5 mg /100 g</th>
                    <th align="center">K2O mg /100 g</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="center"><b>7.0</b></td>
                    <td align="center"><b>6.0</b></td>
                    <td align="center"><b>3.3</b></td>
                    <td align="center"><b>0.9</b></td>
                    <td align="center"><b>12.1</b></td>
                    <td align="center"><b>6.00</b></td>
                  </tr>
                  <tr>
                    <td align="center"><b>Neutro</b></td>
                    <td align="center"><b>Medianamente ácido</b></td>
                    <td align="center"><b>Mediano</b></td>
                    <td align="center"><b>no salino</b></td>
                    <td align="center"><b>Bajo</b></td>
                    <td align="center"><b>Bajo</b></td>
                  </tr>
                  <tr>
                    <td colspan="5" align="center"><b>Bases cambiables meq/100 g</b></td>
                    <td rowspan="2" align="center"><b>Relación Ca/Mg</b></td>
                  </tr>
                  <tr>
                    <td align="center"><b>Na</b></td>
                    <td align="center"><b>K</b></td>
                    <td align="center"><b>Ca</b></td>
                    <td align="center"><b>Mg</b></td>
                    <td align="center"><b>C.C.B</b></td>
                  </tr>
                  <tr>
                    <td align="center"><b>0.29</b></td>
                    <td align="center"><b>0.03</b></td>
                    <td align="center"><b>4.67</b></td>
                    <td align="center"><b>0.70</b></td>
                    <td align="center"><b>5.69</b></td>
                    <td align="center"><b>6.83</b></td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>El
          agua utilizada para el riego provino de un pozo entubado situado a 120 m
          del área experimental, el cual tiene un diámetro de 50 cm y nivel 
          estático de 6 m. la calidad del agua se muestra en la <span class="tooltip"><a href="#t10">Tabla 4</a></span>, donde puede observarse que la misma no presenta limitaciones para el riego según la norma cubana <span class="tooltip"><a href="#B24">NC 1048 (2014)</a><span class="tooltip-content">NC 1048: <i>Calidad del agua para preservar el suelo―Especificaciones</i>, Inst. Oficina Nacional de Normalización, La Habana, Cuba, 2014.</span></span>.</p>
        <div class="table" id="t10"><span class="labelfig">TABLA 4.&nbsp; </span><span class="textfig">Calidad del agua de riego de la Estación Experimental del IAgric</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col span="3">
                <col span="4">
                </colgroup>
                <thead>
                  <tr>
                    <th align="left">pH</th>
                    <th align="left">C.E (dS m-1)</th>
                    <th align="left">SST (mg <sup>l-1</sup>)</th>
                    <th colspan="3" align="center">Aniones </th>
                    <th colspan="4" align="center">Cationes </th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="left"></td>
                    <td align="left"></td>
                    <td align="left"></td>
                    <td align="left"><b>HCO</b> <sup>3-</sup></td>
                    <td align="left"><b>SO</b> <sub>4</sub> <sup>2-</sup></td>
                    <td align="left"><b>Cl</b></td>
                    <td align="left"><b>Ca</b> <sup>2+</sup></td>
                    <td align="left"><b>Mg</b> <sup>2+</sup></td>
                    <td align="left"><b>K</b> <sup>+</sup></td>
                    <td align="left"><b>Na</b> <sup>+</sup></td>
                  </tr>
                  <tr>
                    <td align="left"><b>7.1</b></td>
                    <td align="left"><b>0.83</b></td>
                    <td align="left"><b>543</b></td>
                    <td align="left"><b>5.3</b></td>
                    <td align="left"><b>1.2</b></td>
                    <td align="left"><b>3.9</b></td>
                    <td align="left"><b>6.1</b></td>
                    <td align="left"><b>1.1</b></td>
                    <td align="left"><b>0.06</b></td>
                    <td align="left"><b>2.9</b></td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>El
          clima de la zona es típico de la región occidental de Cuba, y está 
          influenciado principalmente por las lluvias y su régimen de distribución
          dentro del año; con un valor de lluvia media anual de 1 432 mm, de los 
          cuales el 78% (1 116.7 mm) corresponden al período lluvioso 
          (mayo-octubre) y los 315.3 mm restantes al período poco lluvioso 
          (noviembre-abril). Los datos de lluvias y evaporación fueron medidos en 
          la Estación meteorológica del área experimental con el pluviómetro 
          estándar y el evaporímetro de tanque Clase A respectivamente, mientras 
          que el comportamiento de las otras variables del clima durante el 
          periodo experimental fueron obtenidos del Boletín Agro-Meteorológico 
          Nacional (<span class="tooltip"><a href="#B16">Instituto de Meteorología-Cuba, 2020</a><span class="tooltip-content">INSTITUTO DE METEOROLOGÍA-CUBA: <i>Boletín .Agro meteorológico Nacional. Volumen 39 N</i> <sup>o</sup> <i>1 al 36,.</i>, Inst. Instituto de Meteorología, La Habana, Cuba, Boletín .Agro meteorológico Nacional. Volumen 39 N<sup>o</sup> 1 al 36, 2020.</span></span>; <span class="tooltip"><a href="#B17">2021</a><span class="tooltip-content">INSTITUTO DE METEOROLOGÍA-CUBA: <i>Boletín .Agro meteorológico Nacional. Volumen 40 N</i> <sup>o</sup> <i>1 al 13,</i> Inst. Instituto de Meteorología, La Habana, Cuba, 2021.</span></span>).
          La evapotranspiración de referencia (ETo) fue calculada utilizando la 
          ecuación de Penman-Monteith mediante el programa Cropwat 8.0.</p>
        <p>Previo
          a la siembra se realizó una chapea mecanizada del área y posteriormente
          una labor de subsolación hasta 0.4 m de profundidad, luego de lo cual 
          se procedió a la apertura mecánica de los hoyos para la colocación de 
          las plantas. Estos agujeros tuvieron una profundidad de 0.4 m y un 
          diámetro de 0.3 m. </p>
        <p>La plantación se realizó con posturas 
          provenientes de la Cooperativa Mártires de Yaguajay, en 4 hileras y 
          espaciadas a una distancia de 6 x 6 m (17 plantas en cada hilera), 
          siguiendo las indicaciones del instructivo técnico del cultivo (<span class="tooltip"><a href="#B14">IIFT-Cuba, 2011</a><span class="tooltip-content">IIFT-CUBA: <i>Instructivo Técnico del Cultivo de Aguacate</i>,
          Ed. Instituto de Investigaciones de Fruticultura Tropical IIFT, La 
          Habana, Cuba, 40 p., Biblioteca ACTAF, 1ra edición 40 pp, 2011.</span></span>). Al momento de la plantación se realizó una aplicación de materia orgánica a razón de +/- 10 kg por planta.</p>
      </article>
      <article class="section"><a id="id0x6352480"><!-- named anchor --></a>
        <h4>Características del sistema de riego</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>El riego se aplicó mediante un sistema de tuberías porosas de 16 mm de diámetro malla roja <span class="tooltip"><a href="#B29">Visa Reg (2019)</a><span class="tooltip-content">VISA REG: <i>Sistema de riego por Exudación. Manual Técnico Práctico</i>, <i>[en línea]</i>, Ed. VisaREg, Barcelona, España, Manual Técnico Práctico, 2019, <i>Disponible en:</i><a href="http://www.visareg.es/" target="xrefwindow">www.visareg.es</a>.</span></span>,
          el cual es un sistema de riego localizado que aplica el agua de forma 
          continua mediante un tubo poroso que exuda agua en toda su longitud y en
          la totalidad o parte de su superficie (<span class="tooltip"><a href="#B25">Pizarro-Cabello, 1990</a><span class="tooltip-content">PIZARRO-CABELLO, F.: “Riego Localizado de Alta Frecuencia (RLAF)”, <i>Goteo Microaspersión</i>, 1990.</span></span>; <span class="tooltip"><a href="#B26">Poritex, 2014</a><span class="tooltip-content">PORITEX: <i>Riego localizado por exudación</i>, <i>[en línea]</i>, Inst. Poritex, México, 2014, <i>Disponible en:</i><a href="http://riegoexudanteporitex.mex/" target="xrefwindow">http://riegoexudanteporitex.mex</a>.</span></span>; <span class="tooltip"><a href="#B27">2020</a><span class="tooltip-content">PORITEX: <i>Riego textil exudante poritex. Cálculos hidráulicos e instalación. Parques y jardines “césped, arbustos y árboles”</i>, <i>[en línea]</i>, Chile, 2020, <i>Disponible en:</i><a href="http://riegoexudante.zp.cl/" target="xrefwindow">http://riegoexudante.zp.cl</a>.</span></span>; <span class="tooltip"><a href="#B11">Herrera-Puebla <i>et al.</i>, 2020</a><span class="tooltip-content">HERRERA-PUEBLA,
          J.; TEJEDA-MARRERO, V.; RIVEROL-MARRERO, L.H.; CISNEROS-ZAYAS, E.; 
          CUN-GONZÁLEZ, R.; SARMIENTO-GARCÍA, O.: “Riego localizado mediante 
          tuberías porosas”, <i>Revista Ingeniería Agrícola</i>, 10(3): 3-9, 2020, ISSN: 2306-1545.</span></span>).</p>
        <p>El
          sistema de riego está formado por dos sub unidades de riego alimentadas
          por una válvula cada una, que a su vez alimenta a dos secciones de 
          riego. Cada hilera de plantas es alimentada por dos cintas porosas 
          colocadas a 0.3 m del tronco de la planta, las cuales son alimentadas 
          por tuberías de PEBD de 50 mm de diámetro por ambos extremos del campo 
          El mismo cuenta con dos filtros de discos de 130 mesh instalados al 
          inicio del campo.</p>
        <p>Al inicio de la tubería de suministro de agua al
          campo fue colocado un metro contador, al cual se le tomó lectura al 
          inicio y final de cada tiempo de riego, en este momento se anotó la hora
          de comienzo y fin del riego para poder calcular el caudal total 
          entregado y el caudal unitario. A partir de estas mediciones fue posible
          calcular el caudal total entregado por metro de cinta en cada riego 
          según:</p>
        <div id="e7" class="disp-formula">
          <math>
            <mi>C</mi>
            <mi>a</mi>
            <mi>u</mi>
            <mi>d</mi>
            <mi>a</mi>
            <mi>l</mi>
            <mi>&nbsp;</mi>
            <mi>e</mi>
            <mi>n</mi>
            <mi>&nbsp;</mi>
            <mi>l</mi>
            <mi>a</mi>
            <mi>&nbsp;</mi>
            <mi>t</mi>
            <mi>u</mi>
            <mi>b</mi>
            <mi>e</mi>
            <mi>r</mi>
            <mi>í</mi>
            <mi>a</mi>
            <mfenced separators="|">
              <mrow>
                <mrow>
                  <mrow>
                    <mi>l</mi>
                  </mrow>
                  <mo>/</mo>
                  <mrow>
                    <mi>h</mi>
                    <mo>/</mo>
                    <mi>m</mi>
                  </mrow>
                </mrow>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <mi>c</mi>
                <mi>a</mi>
                <mi>u</mi>
                <mi>d</mi>
                <mi>a</mi>
                <mi>l</mi>
                <mi> </mi>
                <mi>a</mi>
                <mi></mi>
                <mi>l</mi>
                <mi>a</mi>
                <mi> </mi>
                <mi>e</mi>
                <mi>n</mi>
                <mi>t</mi>
                <mi>r</mi>
                <mi>a</mi>
                <mi>d</mi>
                <mi>a</mi>
                <mi> </mi>
                <mi>d</mi>
                <mi>e</mi>
                <mi>l</mi>
                <mi> </mi>
                <mi>s</mi>
                <mi>e</mi>
                <mi>c</mi>
                <mi>t</mi>
                <mi>o</mi>
                <mi>r</mi>
                <mi> </mi>
                <mi>d</mi>
                <mi>e</mi>
                <mi> </mi>
                <mi>r</mi>
                <mi>i</mi>
                <mi>e</mi>
                <mi>g</mi>
                <mi>o</mi>
                <mfenced separators="|">
                  <mrow>
                    <mrow>
                      <mrow>
                        <mi>l</mi>
                      </mrow>
                      <mo>/</mo>
                      <mrow>
                        <mi>h</mi>
                      </mrow>
                    </mrow>
                  </mrow>
                </mfenced>
              </mrow>
              <mrow>
                <mi>l</mi>
                <mi>o</mi>
                <mi>n</mi>
                <mi>g</mi>
                <mi>i</mi>
                <mi>t</mi>
                <mi>u</mi>
                <mi>d</mi>
                <mi> </mi>
                <mi>d</mi>
                <mi>e</mi>
                <mi> </mi>
                <mi>l</mi>
                <mi>a</mi>
                <mi>s</mi>
                <mi> </mi>
                <mi>t</mi>
                <mi>u</mi>
                <mi>b</mi>
                <mi>e</mi>
                <mi>r</mi>
                <mi>í</mi>
                <mi>a</mi>
                <mi>s</mi>
                <mfenced separators="|">
                  <mrow>
                    <mi>m</mi>
                  </mrow>
                </mfenced>
                <mi>x</mi>
                <msup>
                  <mrow>
                    <mi>N</mi>
                  </mrow>
                  <mrow>
                    <mo>°</mo>
                  </mrow>
                </msup>
                <mi>d</mi>
                <mi>e</mi>
                <mi> </mi>
                <mi>l</mi>
                <mi>i</mi>
                <mi>n</mi>
                <mi>e</mi>
                <mi>a</mi>
                <mi>s</mi>
                <mi> </mi>
                <mi>d</mi>
                <mi>e</mi>
                <mi>l</mi>
                <mi> </mi>
                <mi>s</mi>
                <mi>e</mi>
                <mi>c</mi>
                <mi>t</mi>
                <mi>o</mi>
                <mi>r</mi>
              </mrow>
            </mfrac>
            <mi mathvariant="bold-italic">&nbsp;</mi>
          </math>
          <span class="labelfig"> &nbsp;(1)</span></div>
        <div style="clear:both"></div>
        <p>A 
          diferencia del riego mediante goteros, donde la entrega de agua al suelo
          es puntual, y la distribución lateral del agua se expresa como un cono,
          por el contrario, la tubería porosa a distribuye el agua a todo lo 
          largo de su longitud, con un gasto relacionado con el caudal de entrada y
          la presión, por tanto, la distribución lateral de humedad ha de 
          expresarse como una franja a lo largo y ambos lados de la tubería. 
          Resultados de las evaluaciones hidráulicas realizadas al sistema <span class="tooltip"><a href="#B13">IAgric-Cuba (2021)</a><span class="tooltip-content">IAGRIC-CUBA: <i>Evaluación de la tubería porosa VISAREG en el riego de los cultivos de mango y aguacate</i>,
          Inst. Instituto de Investigaciones de Ingeniería Agrícola. IAgric, La 
          Habana, Cuba, DIRECCIÓN DE PRUEBA, VALIDACIÓN Y CERTIFICACIÓN DE 
          TECNOLOGÍAS AGRÍCOLAS, La Habana, septiembre 2021., 2021.</span></span> mostraron que la franja de humedecimiento alcanza los 50 cm desde el 
          centro de la cinta. De acuerdo a lo anterior se consideró que el área 
          efectiva de riego era de 1 m alrededor de la planta, como la longitud 
          total de cada hilera es de 120 m, se consideró que el área regada en 
          cada una era de 120 m<sup>2</sup>, calculando la norma entregada de acuerdo con: </p>
        <div id="e8" class="disp-formula">
          <math>
            <mi>N</mi>
            <mi>m</mi>
            <mi>&nbsp;</mi>
            <mfenced separators="|">
              <mrow>
                <mfrac bevelled="true">
                  <mrow>
                    <msup>
                      <mrow>
                        <mi>m</mi>
                      </mrow>
                      <mrow>
                        <mn>3</mn>
                      </mrow>
                    </msup>
                  </mrow>
                  <mrow>
                    <mi>h</mi>
                    <mi>a</mi>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mfrac>
              <mrow>
                <msup>
                  <mrow>
                    <mi>m</mi>
                  </mrow>
                  <mrow>
                    <mn>3</mn>
                  </mrow>
                </msup>
                <mi>e</mi>
                <mi>n</mi>
                <mi>t</mi>
                <mi>r</mi>
                <mi>e</mi>
                <mi>g</mi>
                <mi>a</mi>
                <mi>d</mi>
                <mi>o</mi>
                <mi>s</mi>
                <mi>&nbsp;</mi>
                <mi>a</mi>
                <mi>&nbsp;</mi>
                <mi>l</mi>
                <mi>a</mi>
                <mi>&nbsp;</mi>
                <mi>s</mi>
                <mi>e</mi>
                <mi>c</mi>
                <mi>c</mi>
                <mi>i</mi>
                <mi>ó</mi>
                <mi>n</mi>
              </mrow>
              <mrow>
                <mi>á</mi>
                <mi>r</mi>
                <mi>e</mi>
                <mi>a</mi>
                <mi>&nbsp;</mi>
                <mi>r</mi>
                <mi>e</mi>
                <mi>g</mi>
                <mi>a</mi>
                <mi>d</mi>
                <mi>a</mi>
                <mi>&nbsp;</mi>
                <mi>p</mi>
                <mi>o</mi>
                <mi>r</mi>
                <mi>&nbsp;</mi>
                <mi>l</mi>
                <mi>i</mi>
                <mi>n</mi>
                <mi>e</mi>
                <mi>a</mi>
                <mi>&nbsp;</mi>
                <mi>x</mi>
                <mi>&nbsp;</mi>
                <mi>N</mi>
                <mo>°</mo>
                <mi>&nbsp;</mi>
                <mi>d</mi>
                <mi>e</mi>
                <mi>&nbsp;</mi>
                <mi>l</mi>
                <mi>i</mi>
                <mi>n</mi>
                <mi>e</mi>
                <mi>a</mi>
                <mi>s</mi>
                <mi>&nbsp;</mi>
                <mi>r</mi>
                <mi>e</mi>
                <mi>g</mi>
                <mi>a</mi>
                <mi>d</mi>
                <mi>a</mi>
                <mi>s</mi>
              </mrow>
            </mfrac>
            <mi>x</mi>
            <mi>&nbsp;</mi>
            <mn>10</mn>
            <mn>000</mn>
            <mi>&nbsp;</mi>
          </math>
          <span class="labelfig"> &nbsp;(2)</span></div>
        <div style="clear:both"></div>
        <p>donde: Nm es la norma de riego a entregar.</p>
      </article>
      <article class="section"><a id="id0x8e8c200"><!-- named anchor --></a>
        <h4>Medición de la humedad y la tensión del suelo</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Para
          la determinación del gradiente de la tensión de humedad del suelo 
          (medición indirecta del contenido de humedad del suelo) se instaló una 
          estación tensiométrica en la parte media de cada una de las sub 
          secciones (cultivares) Estos tensiómetros han sido colocados en el 
          centro de la línea de cultivos a profundidades de 0.15, 0.30, 0.45, 0.60
          y 0.90 m. Estas medidas de tensión fueron complementadas con 
          determinaciones de la humedad del suelo realizadas en varios momentos de
          la evaluación mediante el método gravimétrico, según el procedimiento 
          descrito en la norma NC 110-200 (<span class="tooltip"><a href="#B23">NC 110, 2001</a><span class="tooltip-content">NC 110: <i>Calidad del suelo. Determinación de la humedad del suelo. Método gravimétrico</i>, Inst. Oficina Nacional de Normalización, La Habana, Cuba, 2001.</span></span>)</p>
        <p>Para
          obtener la relación entre el contenido de humedad del suelo y la 
          tensión medida con los tensiómetros, se hizo una calibración cruzada 
          entre el contenido de humedad obtenida con el método gravimétrico (g de 
          agua/g de suelo) y la tensión de la humedad del suelo registrada con 
          cuatro tensiómetros (kPa), instalados a las profundidades de 0.15, 0.3 y
          0.45 m. Con los valores promedio de contenido de humedad de tales 
          estratos se determinó la lámina de agua para cada uno de ellos con la 
          siguiente <span class="tooltip"><a href="#e9">ecuación</a><span class="tooltip-content">
          <math>
            <mi>L</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>θ</mi>
              </mrow>
              <mrow>
                <mi>h</mi>
                <mi>i</mi>
              </mrow>
            </msub>
            <mfenced separators="|">
              <mrow>
                <mfrac bevelled="true">
                  <mrow>
                    <msub>
                      <mrow>
                        <mi>ρ</mi>
                      </mrow>
                      <mrow>
                        <mi>a</mi>
                        <mi>i</mi>
                      </mrow>
                    </msub>
                  </mrow>
                  <mrow>
                    <msub>
                      <mrow>
                        <mi>ρ</mi>
                      </mrow>
                      <mrow>
                        <mi>a</mi>
                        <mi>g</mi>
                        <mi>u</mi>
                        <mi>a</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mi>Z</mi>
          </math>
          </span></span>:</p>
        <div id="e9" class="disp-formula">
          <math>
            <mi>L</mi>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>θ</mi>
              </mrow>
              <mrow>
                <mi>h</mi>
                <mi>i</mi>
              </mrow>
            </msub>
            <mfenced separators="|">
              <mrow>
                <mfrac bevelled="true">
                  <mrow>
                    <msub>
                      <mrow>
                        <mi>ρ</mi>
                      </mrow>
                      <mrow>
                        <mi>a</mi>
                        <mi>i</mi>
                      </mrow>
                    </msub>
                  </mrow>
                  <mrow>
                    <msub>
                      <mrow>
                        <mi>ρ</mi>
                      </mrow>
                      <mrow>
                        <mi>a</mi>
                        <mi>g</mi>
                        <mi>u</mi>
                        <mi>a</mi>
                      </mrow>
                    </msub>
                  </mrow>
                </mfrac>
              </mrow>
            </mfenced>
            <mi>Z</mi>
          </math>
          <span class="labelfig"> &nbsp;(3)</span></div>
        <div style="clear:both"></div>
        <p>donde: L 
          es la lámina de agua (mm / 0.15 m de suelo) θhi es el contenido de 
          humedad (g agua/g suelo) correspondiente a cada tensión i, i = 10, 30, 
          50 y 70 kPa; ρ<sub>ai</sub> y ρ<sub>agua</sub> son la densidad aparente (Mg m<sup>-3</sup>) del estrato correspondiente (i)yla densidad del agua (Mg m<sup>-3</sup>), respectivamente; y Z es la profundidad del estrato (0.15 m). Con los valores de <i>L</i> de cada muestra para cada valor de tensión en cada estrato, se ajustó 
          una ecuación logarítmica para determinar la lámina de agua retenida para
          cada valor de tensión, deacuerdo con la siguiente <span class="tooltip"><a href="#e10">ecuación</a><span class="tooltip-content">
          <math>
            <mi>L</mi>
            <mo>=</mo>
            <msub>
              <mrow>
                <mi>β</mi>
              </mrow>
              <mrow>
                <mi>o</mi>
              </mrow>
            </msub>
            <mo>-</mo>
            <msub>
              <mrow>
                <mi>β</mi>
              </mrow>
              <mrow>
                <mn>1</mn>
              </mrow>
            </msub>
            <mi>L</mi>
            <mi>n</mi>
            <mi>&nbsp;</mi>
            <mo>(</mo>
            <mi>T</mi>
            <mo>)</mo>
          </math>
          </span></span>:</p>
        <div id="e10" class="disp-formula">
          <math>
            <mi>L</mi>
            <mo>=</mo>
            <msub>
              <mrow>
                <mi>β</mi>
              </mrow>
              <mrow>
                <mi>o</mi>
              </mrow>
            </msub>
            <mo>-</mo>
            <msub>
              <mrow>
                <mi>β</mi>
              </mrow>
              <mrow>
                <mn>1</mn>
              </mrow>
            </msub>
            <mi>L</mi>
            <mi>n</mi>
            <mi>&nbsp;</mi>
            <mo>(</mo>
            <mi>T</mi>
            <mo>)</mo>
          </math>
          <span class="labelfig"> &nbsp;(4)</span></div>
        <div style="clear:both"></div>
        <p>donde: L 
          es la lámina de agua retenida (mm/0.15 m de suelo); T es la tensión 
          (cbar); y Bo y B1 son los coeficientes de regresión de la ecuación. 
          Estudios previos en el suelo de la estación <span class="tooltip"><a href="#B4">Carrillo (1980)</a><span class="tooltip-content">CARRILLO, O.: <i>Estudio de diferentes métodos para determinar el momento de riego</i>, Inst. Instituto de Investigaciones de Riego y Drenaje (IIRD), Informe de divulgación interna, La Habana, Cuba, 31 p., 1980.</span></span>; <span class="tooltip"><a href="#B10">Herrera <i>et al.</i> (1986)</a><span class="tooltip-content">HERRERA, P.; CID, G.; LLANOS, M.: “Relaciones Tensión-Humedad en algunos suelos de Cuba”, <i>Suelo y Agua</i>, 1986.</span></span> demostraron que el contenido de humedad correspondiente a una lectura 
          del tensiómetro de 10 cbar se corresponde con el contenido de humedad a 
          capacidad de campo (0.35 g g<sup>-1</sup>).</p>
      </article>
      <article class="section"><a id="id0x8e93a00"><!-- named anchor --></a>
        <h4>Determinación del consumo de agua por el cultivo</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>El
          consumo de agua por el cultivo se determinó a través del balance de 
          humedad del suelo. Teniendo en cuenta que el área tiene una pendiente 
          muy suave (0.16 %) y que la infiltración del suelo es superior a los 1.2
          cm h<sup>-1</sup>, y el nivel freático se encuentra por debajo de los 6 m <span class="tooltip"><a href="#B13">IAgric-Cuba (2021)</a><span class="tooltip-content">IAGRIC-CUBA: <i>Evaluación de la tubería porosa VISAREG en el riego de los cultivos de mango y aguacate</i>,
          Inst. Instituto de Investigaciones de Ingeniería Agrícola. IAgric, La 
          Habana, Cuba, DIRECCIÓN DE PRUEBA, VALIDACIÓN Y CERTIFICACIÓN DE 
          TECNOLOGÍAS AGRÍCOLAS, La Habana, septiembre 2021., 2021.</span></span>,
          los términos de escurrimiento y ascenso capilar no fueron tenidos en 
          cuenta en la ecuación de balance hídrico, la cual quedo de la forma 
          siguiente:</p>
        <div id="e11" class="disp-formula">
          <math>
            <msub>
              <mrow>
                <mi>E</mi>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>c</mi>
              </mrow>
            </msub>
            <mfenced separators="|">
              <mrow>
                <mi>m</mi>
                <mi>m</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>L</mi>
                <mi>l</mi>
              </mrow>
              <mrow>
                <mi>a</mi>
                <mi>p</mi>
              </mrow>
            </msub>
            <mo>+</mo>
            <mi>R</mi>
            <mo>-</mo>
            <mo>∆</mo>
            <mi>W</mi>
            <mi>&nbsp;</mi>
          </math>
          <span class="labelfig"> &nbsp;(5)</span></div>
        <div style="clear:both"></div>
        <p>En la <span class="tooltip"><a href="#e11">ecuación (5)</a><span class="tooltip-content">
          <math>
            <msub>
              <mrow>
                <mi>E</mi>
                <mi>T</mi>
              </mrow>
              <mrow>
                <mi>c</mi>
              </mrow>
            </msub>
            <mfenced separators="|">
              <mrow>
                <mi>m</mi>
                <mi>m</mi>
              </mrow>
            </mfenced>
            <mo>=</mo>
            <mi>&nbsp;</mi>
            <msub>
              <mrow>
                <mi>L</mi>
                <mi>l</mi>
              </mrow>
              <mrow>
                <mi>a</mi>
                <mi>p</mi>
              </mrow>
            </msub>
            <mo>+</mo>
            <mi>R</mi>
            <mo>-</mo>
            <mo>∆</mo>
            <mi>W</mi>
            <mi>&nbsp;</mi>
          </math>
          </span></span>, ETc, es la evapotranspiración del cultivo para el período calculado, Ll<sub>ap</sub> y R la lluvia aprovechable y la lámina de riego aplicada (mm), 
          respectivamente y ΔW la variación de la humedad del suelo (lámina de 
          agua, mm) a las profundidades de 15. 30 y 45 cm. obtenidas a través de 
          las lecturas de los tensiómetros a las profundidades respectivas y 
          convertidas a lámina mediante la <span class="tooltip"><a href="#e10">ecuación (4)</a><span class="tooltip-content">
          <math>
            <mi>L</mi>
            <mo>=</mo>
            <msub>
              <mrow>
                <mi>β</mi>
              </mrow>
              <mrow>
                <mi>o</mi>
              </mrow>
            </msub>
            <mo>-</mo>
            <msub>
              <mrow>
                <mi>β</mi>
              </mrow>
              <mrow>
                <mn>1</mn>
              </mrow>
            </msub>
            <mi>L</mi>
            <mi>n</mi>
            <mi>&nbsp;</mi>
            <mo>(</mo>
            <mi>T</mi>
            <mo>)</mo>
          </math>
          </span></span>.</p>
        <p>El coeficiente único de cultivo (K<sub>c</sub>) fue estimado como:</p>
        <div id="e12" class="disp-formula">
          <math>
            <msub>
              <mrow>
                <mi>K</mi>
              </mrow>
              <mrow>
                <mi>c</mi>
              </mrow>
            </msub>
            <mo>=</mo>
            <mfrac bevelled="true">
              <mrow>
                <msub>
                  <mrow>
                    <mi>E</mi>
                    <mi>T</mi>
                  </mrow>
                  <mrow>
                    <mi>c</mi>
                  </mrow>
                </msub>
              </mrow>
              <mrow>
                <msub>
                  <mrow>
                    <mi>E</mi>
                    <mi>T</mi>
                  </mrow>
                  <mrow>
                    <mn>0</mn>
                  </mrow>
                </msub>
              </mrow>
            </mfrac>
          </math>
          <span class="labelfig"> &nbsp;(6)</span></div>
        <div style="clear:both"></div>
        <p>ET<sub>c</sub> y ET<sub>0</sub> determinadas como se indicó anteriormente</p>
      </article>
      <article class="section"><a id="id0x6afb980"><!-- named anchor --></a>
        <h4>Dinámica de crecimiento.</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>Se
          realizaron medidas de altura del cultivo a toda la población con 
          periodicidad mensual desde la siembra hasta (febrero 2020) hasta el año 
          de establecimiento (febrero (2021).</p>
      </article>
    </article>
    <article class="section"><a id="id0x6afbe00"><!-- named anchor --></a>
      <h3>RESULTADOS Y DISCUSIÓN</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <article class="section"><a id="id0x6afc080"><!-- named anchor --></a>
        <h4>Variables climáticas</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>El
          comportamiento de las temperaturas durante el período experimental fue 
          similar al promedio del área para el período 2008-2019, tal y como 
          muestra la <span class="tooltip"><a href="#f7">Figura 1</a></span>, las diferencias en las temperaturas mínimas para el período frio del año fueron menores a 0.2°C, mientras que las máximas (<span class="tooltip"><a href="#f7">Figura 1a</a></span>),
          mostraron similar comportamiento. El promedio de temperatura mínima y 
          máxima para el período poco lluvioso del año (el más frio) fue de 19 y 
          23°C, mientras que para el período lluvioso (el más caliente) fueron de 
          23.2 y 32.4 °C, respectivamente. Dado que el cv Govin pertenece a la 
          raza antillana, para las cuales las temperaturas ideales diurnas se 
          encuentran entre 25-30°C y las nocturnas 15-20°C <span class="tooltip"><a href="#B9">Fintrac (2019)</a><span class="tooltip-content">FINTRAC, U.: <i>Advocado Production Manual (Persea americana L)</i>, <i>[en línea]</i>, 2019, <i>Disponible en:</i><a href="https://fintracu.fintrac.com/sites/default/files/tech_manuals/Fintrac%20U_Avocado%%2020Production%20Manual.pdf" target="xrefwindow">https://fintracu.fintrac.com/sites/default/files/tech_manuals/Fintrac%20U_Avocado% 20Production%20Manual.pdf</a>.</span></span>, las temperaturas presentes en el área de estudio no fueron limitantes para el desarrollo del cultivo.</p>
        <div id="f7" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 437.5" viewBox="0 0 500 437.5" height="437.5px" width="500px" y="0px" x="0px"  version="1.0">
              <image transform="matrix(1.1364 0 0 1.1364 0 0)" 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V26db4hE%20cojYihD8ojKE8Zl0ti7PtI97lGm4gdIQ8tJGcW8xaLbtyFk7rmEzxHqJimjA9pfr5iNhcsdZhQnG%20cbVxMrfn5C2DQaMjpwQNzc5xrNH3H47rO7mnhKmBvZM7zlft6JG5PScN22Ejjsth+Wk4ps4bJ6Gg%20dhWQc8qYreNyw6r6w/SJdKEt6wDidtm+UGPvS4gUs7JozApTHjt+jeVpeOH6WKSZa55ZFoUm+qre%20l64GQ21ZlJlr2UZDuMZvu8kg/dUdJ0MVWabrVGRZZTTCMrH77evy+S/vs0WbvMdgfFdvD5WwEomu%20Hnu3RlWPse3dGAwad5l7D3EtC6dDAMs6RJttu8roVR03VhkNoBIMmGWUqdG3jQ5b99yyPBNDBzoi%204BVa9py6LGt4nTx2TRsgjjEOk58O8+wywpuCk9Bxh4DORJjLsEzC4LCx53TUMlG5DVrHDcCdplM2%20beTYA3XF3KLrm+iwdWgdd6JoHXei2FvHmQ5aNx5zD7AIaxMiLb2xjTzBrABLEmwOmvcsg2d5+pch%203zUcZig/44ZnPzf5z/dkVFreE/tgLrWZX4+ddJypGcm0Rf6Gi4uvsX7ctIi1CCpvysXUC3Be65z3%20l5Yj/4qZ+IRYGB3LqjRFk9saQrd9YSEMC+UvyvWip9wTc2DX35/iLUuH6VRTMRrVfi7mFlnApmhs%20AqCpnbNxjncqQ07VKF9s1dhbthzv9be5TdFkZ8WmdRMno7fBTjkuOyyhw3SUOa+kSLPjGl5jaGQd%20a2cjuw5lo7iuURw1qGiztNw0vt85uet578SFCfNf9edl6vd6jmNcx8W4qpTJnFvGkeo4+2E6r4PN%209327/R3PyiHn+ZQhlqP1ZXE9Z1R2gabjThSt404UO+04YiVBbBAfq0BcjQ1ePUfHpRgkwnIATO+4%207hrR5XmirhbT3Eq1l4JYzi2Cx1xO3kGcPgnbUv5yHzEtL3rWNWWQv+kuotR/epiYJTKJ67H6zIGd%20vNUmbHaKk+yKl9sWMk5UyF5h2Sh0CN0G9JVgXC6x0Gm9/vCe2NStNIpGd96AtnPMdjsMCWSiO3Vg%20NHC5xw51th+UhBdKBsGIiOGgoTvj5GMX2Sav0th0noRYdFQ94y8vHRX6rFyTPlx8CpcZIyYNntSj%2062JQtsXOOA4FauwaGtp5qDuuNrt5H3gtnEtuEESkg+rAmuQgecS6vT4vz2cey5DXc0NReTGW8jsG%20SRCgo3Wga1m2zGvoXcn/ns13ZDnnxk5FZcPu0DruRLG24/ITJTmnlvv0NxwWLzrOIHkY805Op4Km%20HVKDDL8/1bA/vOg4pvTUSc5tZ2+PAaumWFixx44XHVfvR7kO65y5cyEtvE3BbRZWZ7V5t7QYpuQn%20ZPrk/N3Dt6dr/VDGMyzLxTt76/OQeNZxYfoyYyvP+yrso+OMxervDWTKbw64nt8dMH7T0I6c1H6P%20QSfY9NuwwFDAe3Jn8jTfY7xXCEYybLAHpzzkHeUp48js4OjMQiCruHhuvOA4A0/T9omsSFJcPS7Z%20lajUUBqnHt8lUWnw698c1R03jHWOcrk/v2fgPV3qxm3ObzrDvQy4D+HEIL/vTB25a7zoOCtkeCAS%20vPm8AI5QGydzchxq1lkaNZEUPdY5xwoEgnNxJs7fFV50nB2EMsScKMGBcez9ezU3btpxyUFZuRSB%20fidC3JXOWuf9OBXg7CcxPB+hjxonU3frHhOVdAKuUVDiQ6HTV6hTakOB2Eu9JJ1LZ41B/cy8awfp%20taJ6tONYlVP0V81xY/frHNwTHygqx2VmtvOnYIK/FkOyROQpVjdVB886jkKPVZ+m+CdQ/1BUJue8%20hU6YE9sMd15wHM9J7dZKnUbXQYYIwJDLdFp6zht2ixcdJ96jtipj7kqQTt9h+DB5kfl7qth27fWx%204CXHFf1Wd5yQah3Fovz84eszjjtm2E9luKeKSVJO8wgm+vI5NlYTbcaYSnEVkWEiwpbsGLEqrG+f%20GO04U+9TsA/PSc5uj8HMed3ARHd87Kjo6NgMpySdZIwYE6x95xiEj+3OZ7LUO3WqZzM6LDtYdJnz%20jAmhh1LMvJfO1PmOc5r8q/Ci48SJHIvLi7dGQ1nQrlE1FPdUcAWO6htXeXWGRtTRC+4Z6OA5IM+I%201ZRKGZRNivORun29ds2ZzzouqcWQYAqmDBm2BXGt4bPjhn5AOirHRMeir4Lb+xRlLgSWxERMz0lI%20LziO5ySDd4A1yVIUFAOv8ZxMRXy2q1AzLjp1ENHBiX009Vx4KSoHVMEYMYk65qvMUOw5QZ/UhHMu%20yD1M6Nw5JMSLjhOTX69/ThGls+icei5qyHFk+xg8q+BDKy+xC4o8ZqgrEf8avOg4MY9k8hTUHWc3%20HA3PBxcbW5ffobRLIcn86JwQf12Im3v47oIC+3vfGqJ9tuS+Fx1Xf2ZsHcY6bpvZYUbOLg2dY4Y2%20ZBlLm+BFx0Vk7xYd17A9fn/4a2OJ86LjYgq+D58Gc3O1w7levtRwOLzoOPH0tXHCooxxSRWeV3sg%20Gg6DFx3H3TVV3zRReTi86DhW31R3zVs1KI4BzzoudVntHVmFuuNsg2sur2E/eMFxMF1UPt1nGDD0%20JzbsDqMdV8NCQ1Zm7oCAJ9OuNJBmoEi89+IhW3p9mmL0re041iQjhF/SJGQuwYV1cSljO9El6n1K%20hli1/DaXEI9hle80Vxttg1UNWVvgQ6yqx6pr6zaSg7Ud13CcaB13opjccRnAaZy3i5nlhs0wqeNq%20XSbuwo4DYN+q3NOqYb94tahsHXcYvLrjVlmODbtD67gTxeSOyw7i1rKZS2IfHVfPyPPO8KeaOfZV%20RBsNTF1ddE6YZpyUxkoDRSMxUEAI+j46Tp4s2TFXnFI5n4Gzq10CTwgX3c9fkz5AdIw4elGpMzLo%20dSoiILW3fHMJ9BDmGL1XHMwp+liPuuMiKrlwRd1xEXh0+SWm+iOiWRDSErdTitJMiED4n4iz/K+T%205ZPrCbwTB3vnpnEg+8TRdpyx4rJwvhoZrygWM0MAU/w593D5NUT9/Ye/nm3DCGOcRtTS4Yjj9svx%20Rp5N7jjbFcbxQjj47owT78Ypy7hoKnQWjnkt19y9P06um9RxDBM7DkHE7Pf6g2d8zgG4TgtrsXDH%20HAijagb9ZSHHsQVJTea4ZZOrc3EcfWNO71gDY+lYevFY8KLjKGkLGKdijo6ji9I4OGYIXVTOY3Cy%20T+a4ZZij4yIMvRgDc4i1fYDofK0Ofi1GOy6/dFEjN2azKGRO4ySsx9Jpp4S0ZJctctkHXnQck3m4%20KB8n2CQa6KL8qJ4wgtcYJyquEU4V9F6MNQ8gKV50HE9DWpBDsC6HcSbbclwsXpzJejwkYuFikVA6%20cJ940XFcRZvsVbJNx+G0Y7Uet4WBPmLcF0Z1XH5Vago27Tii9tCKfVcw/kT4+9B9Lznu99NXNGrk%20og9rwrc1TlTq1AyRTYEoJd6fXeJFx+mI/CxYInRbr4AVKD0n7p3aceFPPFNOq5Grbzkssp12gVFR%20efdzuqU3peMo7qDCE7YgN4UOZLhQDbvAi47DWZt45dZ1XHbaW4S2NE20C6PlRceJn9zEobqq48x9%20neoM85zYhcU5KiqHIK8t/oCpMSfnZu6/Ftrj/eV8nTet44rwzLEdD/lYzIl7iAWJ73Eb1GZ0/ZlK%20c4AGuRachPgp17jgEBHZwNuTBpVpITvS+swYb0/KjjEZwrlNjKdUyHdYkOEaMW9oFJ8HvfkZ37dL%20WLSiXKST/FjdV1+6nQaXQefZ3ySjwl+DSR2XGHpNoOY4pv62+gxXP+u439+fwt5LA9kNwp6ZysDl%205r+GtILIvbED0u3dYseIJJ6YzV6yl8ii4/pxq46Tp22xYhfB8i4E63n/vUt9GR2WnZmGQsjKlHms%206ri4r7QR4v52828YLtu6yzbquDHUHWfTGYVqWA4EqrOSwHW0Dtx0t71ZO65hM9TxMYALpxoxkzvu%20uvec7Drm5C1iG2f75I7LXWPJ9fQIWDnZOm4eUDGMl6lOitlF5Srl3LAaEV440bibteNiSFCZ8Q2b%20geEiTcGsHWeQnt8naNgtJnecwSXMHXPSsB2mGyf9wHYYc2KLCsc6ffjQHXkghtcyiYweO1+nfM/w%20OOW9y55ddcz3rrq2LI09Ux+XXVv1XteWYXLH4bKp8rdh93i1jms4DI6+405x7do+MGvH2XVv2YeS%20vn39tvQz1RaPLJPnjJ9lWyTp1DSaxrDq2qptl9SD/hkDnb6sjt5JN42B83rVZ7qn7liYmK3jNLwP%20uo/pQdfshzXGPVngZY2xquM0Ri7/GkIjjTWUc+H57z8nOoSymmWoLedEdubYtEyeWxUgvKyOnl1F%20SGOYpeNkuiwWU2cuGzLkBma4cYhV1IkIDPaXcanryxrJ+WWdjZsy1H4InRZTOyOdpqzeO7ZZG2vc%20M2NE67moyxbq4NUdJ/P4yuMIhS4TG4DTNOBYA5uk1Clj4kpFJZ0+bCiNI0+TnkPgBJxkQ9QxKM+y%20Hf2UY9V+nN5rXnAIBKt9lu2wp/6rCHQVXtVxGmiMelEQTlvGEa5pJMdlGOt0DUfELdM/OHdZnrCM%208z3j2THic20Z97qmHmMdnkS1arvFMQKbild13FhDEAurCqSzhpyyCZY1fmLTxlBeZRrqPBzES6RD%20xxofh6rHMD/nJIQ3fC45Fgeu6tApeFXHjQHrr+IkWCaS9g2dtoyI1EGnjek0HI+Alol5RDBWRx2H%20GJZx8CaYvePOAYiP8TPWaeD6ssbHaZ4dAgcz4lbtYrsJWscNIJqM3l7Waesw1mm4mmhcZqRsg9Zx%20A2wjxolNhsqyzqYPlxlU26J1XA9GxipPyzqsM5rmRuu4E0XruBNF67iGhj3ipBlu2WrdWBdyexuh%20oCxx/9OV6D/jT3goy5+XyzkuzOH7rONgLLLvP5Yx9cXl1y7KvrzPl1Rqe+Thn+/xeVnrTLzHcM3z%20QlBzWYPnLTmwotp7E3GulI8PW1m8x8YX8vW+jBpxXRCd9wwRC2Gvrro0slo7lkBcd2WUh5RR7+qu%20fNoi6+ScpJ0S8THPi4/RnspvTYxy5/tqZ5Aya1/rcizFkJf+0CZff/yKT817t9gy13Nln3K6T9yZ%20ttPud7ffI8A7l3Z4d3o/j2mXrik4GYaz+4r1MJl0tsZ2RODOOaabWMddXHyN4TBCZexLufBKh7um%20wxG8Dk8GSfjv/ToYwSAeRIeQ5I346w7HJMrgvfK20EtoVfpKnENc8nfOexCuuvnvvHVH1ixZ2OVd%20IE+wpgiBI/r4X4gco1lkhpkynFZyLq6VlDOkynt5aYHzzyBq7ZHrnuT94aK0TWECi9muLrp1UeqU%20qyGdQ/zaw1Hb1O334+qJcVzPRWmYBlJwqKt3RvuUvNSZENJP2lMfeTd4JvrQgjrM2Ncdhu1/Cjhr%20k3JqSJoOTkKZE6vyP/ZwOUyyaYsce52OAW0M19CwR5wlw5G0bPwYy5W0DTybEn7qO7r8nqR8/dyy%2034n63NT3bIJsk0zbYJty1O3YlWF6vZZdH76HyXkqOBmG06Rs+Drd3H2OozFQnkuk3Q9MRjNhxgXG%20UOanBQ8Yu1xcXscYxH+D8OxIYzzPG4u4z3jKuZheLeMP4w0D+9zsydjnaR+Gu27M0Y9RMuTJuMlY%20y3hQfon8EkKMD8szymn8aEMSwRM5BswxUI5jEKEvDEny5rTI//X5RD3mkZfElFYvv43HzOvHKvTS%20Ftos89KeymFcpj1d5yhxPWMFlC/HseA6eH+OH9XLeI3zQ/sYr2pLqMdn6hLvLOe0s3Jymuhrzhbt%20HF8x/P69tGU3Bj0FnKSG0xGYLVMwY3dpAcyHwAFx6BjElk4AnRwdWu6xGQrvnftyLBfMVwbzGIcz%20wK4Ffuc9jt6Vg3sExQEiH4SOCEx5Iz5MbnZW/ggFEybzICBEiLA8SyNgxiDSnvkz9lF+yrHMUZDM%20lZutDKE+GCbyKEySRKsuSdwcMe5B3NpEO2iRZCh1kb9nFnUp5cP8nlfuzD/qVZ5RL9fremkrwoTw%20wcACceQH2kRdCQA7+Whbbe9dHEfZztlX+nLY/8eKNoYrCG9fZaI0dFr3VIj4lNAYrqFhj3g1wzE1%20YuxQzACICeTfv59pjJxUbWh465hFw4XzoNjy7Gt2tpQMZjDONGG71yaKATUbvo5OaGg4d0xiOAN+%20g+yxhQoG4gaxBrzdwNua6jL4LtcMetOZMDbQN3h3raHhrWAStfMGYZja7T4HGsPtH+aweHbHQGBK%20OcVieiPCxiLWUvjVZUxbsE54Hb2rYTNMonbuXEw3toT+NdBh58Bw9338Zc47TcXD4rluzmwZkgkQ%20exL+s2R6pP99e3f1+OvPz7g3j1Js4l/e4XreH+/t8xjCee79n9cPjzfffz1++3KzSD8ub8Nd73d9%20XKTv32P6okvddgbOZVmUo57IXgVlPCespXYmo3kWzGYuZE6cqoYzPr27uV8QWo5Dk/EAQbkvkzky%20x5i4tVqhpAioLoTfEWhHmBICR9R5TKLO5Fwm1+r/mTyb6ef13SLlf8f6Xc5ZAZHOr7nAgRaMdvur%2005ilDeRTlyEZVd1ToGDWECJFOHjHuWjTSdQuct3kIgfIECY3je1MIJNGGbGRcimvjzHrMTHcsg6l%20eRAHwrCsBLEMgaCCOPp0/ftTEEpqmNQutbT2m7bJ5J6pqLXhJlq1fq6OQDlGqJeVEdn2wZRFMGlf%207ao9TxGTqB3DiCrIEKMa2eEiD4QtWd6SoTiQXsphNACphdmOgeEQn3roXNJeB/s9JMo0yYKhSscH%20I5XzaSpJU02lhu2hX1gV2Vc0ZQrCWqiklXFMmETtXP4kcn7jaYghkSVj5fllRLhMw3UN9bzhpiDN%20N+Zemk7ZKVKaTkw/HVN3Rvf/oWOcct0xxjol+V0Li4bjBIF4XUxSmnDY31NpaNeYpuF+/I4xB8Kb%20E+tMymQUCQNJmCkm2nuGkUIYlMZO+z8cA0y78t9v54ORRlKae36nM8HvhtNE9GPpw0xoIxMrhmWV%20Y0cpxs+FPtAIuvKM467GjJMYzhwcE9H4zGT1XPb/Mi9lVrYe12iwbMw06fx3fghnMjU0TMWTV3X5%20ttSvxVqGo4WM3/btpUzmoqHGmKqh4RQxScNhOJ7KMS8lBwl24DRhJw+ZMpfDCPcaYpmGg6ahGs4R%20kxiOlzLGSEXVDiESIded2bCGlxJz5tfcMZxxVoZ7JdjTzNNVY7iGefFgnuvjx26joQ9/LUz3hv1h%20ErXngNMk+Jw4pnm416L7Wv5+CHjBNNLVVXy52JSMZDGt3bt+F4Za3OOr/pdf45jnvAMDSvX52y+f%204/n8EnJcK8n5PMqPNcMVLxolk8W2mazqjvTLLu+3kca8w+sw90T8oTGJ2jlLrMh1nBOrTMpTgm0C%20MJyUvxEbYllGXARYEngQe2GW2FuyHJ1bnC8JE/348i2mZ3iMMUP93K4R2+0VYasM9uV8MT9Z/se2%20fMn4RQg8EwolRXkLwwazSqV9LPz1rGTYkYzKSlLn+nnn9yXQdomV1M4E5KEMaVYaJbcTmAunrOFI%20dMyFAIMoUgv0xHX3/olYcoNWRCRiAuMsnstUCFX7eqeE6ORxysAgWXcp925Zh/BI06xV+wQDl3fE%20HOvvJ+GmnTbVmofEWmrPKQHMNxZpAvWkIiYaVn7ZNMKpMZw26DRZkcpFOiMC49qQ7HZxLsdNQKIj%20GgTUsBm0PyGVmpRprB3TpHbO0X3HhFdTO9MIMKPJwwjt4tVcE9qFSTO869iR2kxn6uBNGathfyAA%20MVtaG8aOLIdaKRwSk6gds+QWakNgrhzj8WTyRpoCYBaYxdcAnl02hzcnw8kzxge9M+A1jEE4fLv5%20vXAcLNPSDccJ/oH0wqIFgjLM+WKhHJL5JlG7/QOBi39OLHOaMDWF35BO2UikVGfOPU+cCKL4Dejr%20gXZKOA2dvxfjAmOKYo4Ec/b777tncV9JTYudJ8QD61+CtNN8+x37TWI4+yvC2MT3a7CM4cI+7wlf%20Cjsds/RMkt6tZaCdavN1Cur8uNRTOjacN1L7EfBoK5xZhc52ZdGsZDjc74sqJIH5lE2JeB2WMlyp%207MIsLInGa2jYJdBcCPZe6ArW3wUmaThjN5EjGVEyhI2CeNyMoWKH4VLgVNXGdf67PsQyhmtoOBTm%20VipDTKJ2ThBeSN83G8IAlGOEd9JYj4NkyjZ5lkBg5MZwDW8Jk6id+96k5bIxnOmAOnYy94g39qP1%20MKtIgSFOeeK7oWEbTKJ2GsxHHLj850RjuIa3hpXUziz0ZRPwNRifL5oTYwxHI5rbox3nXn/X0HBo%20rFUvXKTGZBwm88/DjTBcf05eY7s1NzScMmax53xLTBwb7cQRUkekGN/FBxAvr/szT2gmZcNbwyzU%20nl7KPIr4SCfKslhKXkr7V2I4yWazixTfJ+iS52jY+p58pk5xP03cP5eMH+fy+f64eKakxX0Tno9n%20plwfvKe+Fsc+5fm8tuq5yGtwzHvimf7Z+F89l/+14+Le6vlh+Yepfvey58ae3+a5bfojzy3escFz%20Y+eXPS+5bvPe12AWhqPZkplME+SUQB4zwHlOvIVIkFOq47bxibUQ3hfQ66HQ7LmGhj1idoaLfU2+%20f38WWfLz1884d27L5RsaNsXsDBfjk2L7GsuBCfOwjYtdbBl9grnJ9S8UrKHhrWB2hjNvZ4BJw/Fe%20spY5TqyZG7OceTBFsjQ0vAUcfAzXGK7hLaExXEPDHjG/06SM2ThJ6h2nnFu2A9W5MVxOhWwCz1hz%202HD+2InTxCRrrg4QaYKY6t2YE/ZB4VA5B4ZTX6Fotn34eHUbv3PLO/8Xv0tyTyzqLc9I9ZYRrjt3%20LJveNMyL2RlODCSGw1xWGHCUWJ7DS7nMaUIjnjJ4ZO8/P60Wtkp9DrAKMCaGdbT/4hxTtqZucnXz%207ZePsa1Aw37QxnCvQGoqWOy70m9UZEOi3B+x3otF/GiN2MSo30piyl4a5jIxeK0p/caMrkWqf5fE%20ZHWMvWKifE/CIVJf7qxDlNU2F03Lzo7GcFuAuZiMhkkQ7SbhQpguCLoQduwgVhO+HYqXMOcYWBKX%20d8/vExLm+fieQGGuYOjBuzAgzZlja0zp9wsz9+r68dvXbzHdk98ryB3OpIbNsBOG66Tjk/Mg9tG/%20L5K8Opc4FYZDxDm+gmSO1yLa6p+7LhVtN4yfDObUfhi710KhiTBq+Z9b++V5zLVOS74GoYnlXeVP%20ozZMw+wMZ8WACJLcedk+gBwjGKvWAX772mRMkh8xwxESGC02SSrEH0RdNNAxYKEZe+14KBAI2sVW%20c3OMMc8ZszIcs8r2YhwnNIGV27RbhnadkoarTS5CA0EhrIbVoPmMXfV/Y76XWMlwdjQ2VqGtxphl%20DhwTwxkPpTNCosmC0XZoop0rUuv5cP3YFolvFWs1nHm0XXqrjonhckyS46JDrps6J2S72rqeENff%20b1WITTYpN9lAyFin1ojD/zWOgeFoMybQwgnRHxvmQ45/CbJs47coziYxnG3OfTxf1P+yb8QlOE0w%20Z0aV+HImghZpkh6+hG+qHdJpkh/26z7mMe8WgA0v0Xmvy5j4v34+sKTa8/sWsJbhMBsb3Dju/t+f%20sa35MpBiokYsyzH2uy7Mp3ExlZCvMYmGOffNcL5NzSHCFW+A3yZ4D4ccJxN+9bzguWItw2kQbn6b%20wH64vHn89WfaZ2OnYp8mZbr4eVKb1/G4UE+5ZCQNT/G5YZJJqTHER15cfl263fm22AfDmUwWHcJ0%20iU4tJmTD8SKjd1ge6TGO82eg/SY7TaaCmWb/kgRiDzPz69dRibVrhmPafrsRXNw+snhqMOa7e9/1%20W07XEJy7mqLaB6ZpuDL6UmFHY7J1sC16HWmS+/zVe5oAU3UXy3PuCpPpGClCkIrEbDhddE6tp+ma%20U3a0TGK4+1I5YzhMtG5uKvc0oc0sz4mIjYv3ocnGnnR+zuU5NJpOSffzwxvygJ0rCO0IwC6ajvDk%206DLMofEyiPxUMInhOEpMB/j2G60xJ+YwKTGyxvc98Bx4c4hIOqbh/BDmZj8ep+1ovVMwNScxHIYQ%20F8lhMvcXbV7DcBrY8pFo+CIBG94mwpIp/R+heaZ7jljITh7DhR39/VN8PngVqH9zdzU8u8zDtA3D%20mUeLxZ2Xh4uQbzg+xNIhQ4ky9Hl/efv45wjDxyYx3KYwyZ0OknpPk3qgywy0pwmHylSGS/sdUx8S%20TNZwBFkF8ffnKE+siJAunn+0BAgs1oFnEINoHPeb7OXV9ZupziEVHy+pvqXOdIoPS/SrLazEqB1Q%20+Sln7Sx/sYpTwYPM5H5Kz00y4/GoZ0nmxpR7zGxTbuVQrixj1M8zpVx+12OtrH844kq+yu2rueGc%20856Sn/r5P9ae60DAWyzrgzHykPexBFDPznAam9NkuKeJc2MNt0zDpUcqk7VWuwQNTCrqIGaJo3Fh%20/T+TaBsb29L2OaYNwum/EItpQFuklI3rhZDAETEZE7sHkWJIzKU9JGaRL7UgPPkFY2PIYtL7lnrm%206/lkOGWS9yoC5bVlgkuEV7RzHzua5+8LsRIqGE4ZeZOV48dVV+66npmXMuX5mlGyzh8uiqAsY+q0%20fpSbwJGHd0f9y/k///qq0lOY3cctGC6R47ykoR+FqfUfQTAmOPaBnWi4TTDGcBpYQyGCJIRDYFmn%206EieVQyRBITI6nq4nloIs8W9JWFs99afPRJTisGc95tXOEEDZl7KI+/aZHe/9hq+cwrC+1e0QaSS%20j3LWcD7zjnKX6z+v3fe/RXmAIFB356x/XDxT6hH3VgtT/Xdv3NPXQx20lfc4L+WcrWuvAeGRwhsd%20ESQJdaL9CFRHK9d3zYhHyXANDbtEmpxjjjYMl17PtHAc53LEzM5wpKBYxRqkHnt6THo0hms4JHKh%207DIvtyilObXe7AyncJbkkAzAbGHPY6yhLS4E7JDLcxoaatBiMd4r49yheT0XZmc43ieDd/Nj3Z4m%20feBzYaym4RpOBTRfMJ91e+Xo/xw4+jEc71b7mGPDvsE59eYYjkcp3PCVidrQcMqY32lSRmrDj+iz%20jZd5eZpJ2fCWMDvDmeg1UWt1OJiQ5VYd29PEfItJcVtpYzpzN5lcq8/l/5ynaamlXaeku2VpGMI4%20BbMyHO0WITsfPz5+u/n9+OtSKNBDOEyWRUDE+GxL+1ho2DZIRt4GhAP7flOoo0W420BZTatsg23b%20SHntjL0Nts0TrWz7rLbd1n2/Lj54GbSPLfw3wcHHcA0NbwmN4Roa9oijZriMUNkUVP22JqPnNjFx%203esZplC9l8tUmO7Y1lwcRvRMxTYmMSjnNnVkKuqT4WqEKZDfNvXUJ9s44/TnNs9NxVEynArroBxD%208GROgfsRhTGjIyaYatfrVPlocOO0qZ2c48HcX3PqOC2FSY5ZlHkdPJMEn/eL4pmC3DnbGBvkO6WO%20Vvvnvd4hwHhqf4DxkfuV29h+KtyrXZVXu3JSTIF7Jc9pr6l5ZttmflP6YxscFcOpdA6cEf1UYDTP%20eH7ThkIQ8dzfF/GedUToXve4V17+87RO1VLpRDLY3oRwwf0LoVLKOxXZLvKeyqCA8FIgYLYpbSsv%20+WS7ahvvWYdsP88h/KjjxPyEYWkXz8ob0ziuQoQglnv0pTrmc963SxwFw6msmfys8FRC1Mgkn45J%20LTMV7uc1zTynNnQyJEKS/yZM496rL53EB4S4TnJrG8TnvnxuHXNnGVMbIii/1xFhwvPyUD5Ju041%20BxGy/vC88k7JUz+4X594Rrtm2dfBNJS+04+Z5xQol5T9P4W558BBGS6nEYBGW2eOIQSaIVW/BtPA%20m7hmNa6OIQ118NSOhZT4yrFJx8rL/fJLyb8K8jHHg/BSwyRhTEUyirLmO9bBeNL6M/2AwTYRYAg2%20zbdcdLoK2kXZUjPBJnXUlqaa1NN78h3rkEwmX3G+m1gKc+AgDJdEqIOywaZ8thajgCX5dUdNgXuT%20uZMQdw1Mpn6IaAoRDoHwp44JlwEjaO91SAmvjaYKMO9Nzek5zpipDNMRfGmXYuL6PTZHOwaMJmnX%20qUIP7IMjH3XLuk5pl7lxMA1Xd9YqYI40iTQwRtlEKyVSwxzie9SbaKYhUsjsAtoSQyeTySs1+Cq4%20Tx8QYu7XR5tMOnsOw8h7Sv1YQunIUlbPTtG+yoTJ5IHJPJfMdigc1KTcBK8h2oblCCLcwKxCwGkp%20YLap/ZLMDZsQvfdLaRZPtWo8kwIaNtGGu8TJMFzDYcGMpzEwKKbbFlOdL/LAmJkX62QdMKXyuddw%20hRb2jmNa2tUYrmEleGMRMiKmLXatKTCMYQaTkUbcJL/UvJhs6rzdvtEYruEFEDxCR/xMM9pi3bhu%20DmCy1GhTJ6yHUOZtI2n2gcZwDaPg1cN0u3TavEU0hmto2CMawzU07BGN4Roa9oizZDgeKl41A/DX%20fEHFe2zBbeI1Js0fHiJ6fgwZQJsRE3XewqXyOVuKD5fmxxeHerd35pXvEZ2f71GeZV8hWgfvzDbZ%20ZJI6oX5ZxihvqYN6LXuXsuYHNKLOv7uPeWRd63aqo0zUP9qu3ya+rrMdk+u2e+026IfAyTJc7J2y%20pLN51vJjEe7RMe7XmbxtPFkICBPU54YQq2dvFruGRTRG6XhEJCpDqpnZRyfyQxS+DmOveu5pBHZx%20eR0fq5BXXrfPC8S5d+8f7//t9oG5+nAR5Y2PdthEt+T77fZ3lMEHPLxnrN6xnZvPK5eEMIfQJlz8%20SbzJLNrBNW0hP9edG7aJa9rA1398pEWZMRLG4FiJ5/t7s/7KSkj5EImPdsRnpEqbRnjV5dd4j+fq%20rwXpt/jirvdXdY62KPdd9++2R47y1Mx6CjgZhvO5JA2dKfd9txV1nqs3Kbq66j4NZQtrn0LS0QhL%20R17/+PT4/vJzR9yFwHQcSVp3PCBQX4/RyR0h/IoNbn1SiaT1zhoIBHPJGyEiFJso5aeelMd7vHdI%20KDbNdZ/yJWNyb3te3WIzppK3532ZCJLBIn3uv4GN8Wrmqz5eodyA+M1xJdOot/d6vzrFuV4w5GZQ%20CJ6r3j3c9zyYiD4YprxH+11cPMV9piDxrhBapR8IDvCcOmkf0B41krnkT8DlF3bAM9pRiJ7+awy3%20I2CM1DDxsQWfkCopNE45rxMcE0n0CDl2gS4dTtrSHHYV0+E2OfKczWYBgdRACJgzJGt5D4ZLiQs1%20w3kn5oTMG4Enw3gPDRj5Fw2kTN5DGITGK/8h35mfbMrn86szqSloIe+JVJgqNy0Nprv+vrhWb2Ca%20hC1fZl3EsvZtkQLBNeXEJJgmv3iLCZxTJ23gqE4YTr2DwXqB5TeNT4PmDm7KpN/quroH1NV17c+E%20tnM3YEzC5er9p2AsGjFNU1DWxnB7gs6rGWwInYPoESYiRgzxu2e43LoPw8b10vk0DC3l3YiGSehe%20BOZ9yXBJKLVk9o5FPuVZWjMJC2EkMdIk7kPckPc6593y8z+1tfJgCITo/OcPX0eJrP4OWq3VamR5%20Mw/M7rtu3q8tlInWoJXU3T3OhYYpJibG0Q7OEVILDdfXOTWc85gnGKj8V2dMlXWNDzDSen055J/Q%20VvL2rPsxdpjXpZzxbDmvn+A13447FM7SabIJdGpqk0Nhm70+xjDXe2hGDNEwP948wzU07BON4Roa%209ojGcA0Ne8RZMpxo96e0+bjGWMizw9/rUN9X/+7e8VSOsfctexbSMcDps62TwDszbYO6DuEhreqz%20Csvq5Xddr+H7VrXZsA5Ty3IMOFmG0+jDhk/YGYvXkbs6vX01dOYq8AzyiAGvXXoYM7+xfN1nfso8%20HKcD1zbvGqdMeC97r5vfvIU5lwa8bea1eN94+PzmsQQePl689Bym52+I3DpC3YbLU8Lb9/FjPKuM%20nfd2PZHW9/BOeh7UQT0h7xkj+qxXekGzXjFfWX57n7aM9intvWDAvp2sRE/PqTbLOTl1yOkK/zOI%204BRwMgzHLW4eLdPt3dXjrz8/43xec0wgVISFUHW0RJJiJJ1nqX50cu9udy7d+Oa+3K+DEQbGRTAd%20Q30NgnEvpk4iEW2BUDAnIkCAXNw5j+b5dKebSK8FgciKmKoo71QO75GvaYiIrLj9HfNXnjH3lcyK%20yTJZTmOa5K7kheG6DX2eCyVEDFk/0wLyRfjqEm2CCfpz7jfvpTxJ6NpL2TAORvAe9XPdB1xSOIE2%208a6cvwPvNc8H3u+659Uv66Wf9J15Un0QUwrlnPKanoh2LudMf2TkyangZBju5vYymMwx0h3t1f1e%20nC/nQIcsJr4LgdIMIdlz4hlxF6mok3VoTlgjBkCQCAoxBWMVIkL8oSV6giK9PZuQJwKSZzI7hjOh%20m5rrpggF76SBEbLJ9K8/fgURyxvzZhmUGZJhwfsQLsJEgN+vbl6kH5e3z9LP66fYT8wMqTG0iTCr%20bAsCIcr8bzf3GHWqNIngAc84ivJB7P7nFEKtpaCul7ahDbN+NKZ6EV7aIARKaZNYXS4kr5xfTKhX%20DAc0X87BhvBrGm430PiAIILhSvJ7DIhKp+gQHYUwdBqGefinYygEHxO3hVCEOiVxZSc6j3E8gxAR%20msndkNrlnUlMcHXRRY0gHs+boE5C8XxqLppkYSaWa87RsPJHaAgbQyYRe1fcW/KkgTBsTdQJWhJW%20rXZWH8D8oU0LQZtQVldtEeZbqUfEhJa6EVrJ7DnhrawRrlXq6rfnlFWES4SL9QLpZb26rRqYophL%2024h0cR+NqX3VS5t4v2ddTyGgzQiuEBal3K5BtHXpy1PBSTFcQiclsdZmZI0wq6rfOcYQT5nPe9Zv%20nV8HImMS97sX8pkwZ8vvPC/cKfNwjrmTktf/On/PQrynH2+B/56T8jzzMJFlAe8cGytBPd5adk+W%20G7J83fs7E9RzcewFijIlnO/K3rdJqU8853c5l2ZiXvfeOK9uRWhBvk+75TXwnmwf8Kz3ua5M0UZ9%20m2Re+T/yqZ49dpwkw82JujMbOnQEfzpEfEp48wzX0LBPNIZraNgjGsM1NOwRr2Y4g1iePjCwtmar%20XjbjettqraGhw6sYjsPB3BSXr7mhmGv63S3Tz+tcvtzLdWRFQ8Nbxas1HKYyt+RovsTvnLsxx2OO%20JueSaphHiXmYJS7shoZzxFqGE05Ea2GcnE9JcB+7lox1871baZzRBLksf4zhTCJH1MXX133/rKHh%20lLCW4bpYuS6WT7TGEKnVMCOTMjVcxg6KDMCAY5OxmK0xXMNbwlqGE2aDaSI858vLD90zCbc1CzHb%20Jh/PbzgcRHcsi+ppmI5JYzixdhhubjQNtz22JX6xpzzHNeoQr0zCpeSB0QQ4Z4B4F27VhXk1bI61%20DCcIV8S6oFqBuXPiHDRcHRdZ/94lWBTXv7ut/WrmqBkEY+k3KZcy5eqKXFnh6D2LYx8QvrjWP+8Y%20/60owHjVPZJz7pNnrQmzPVx/6IOr3zrWMly3zuk+lqJs+82uZTgHhkPw5h8zWn8qxG96FtY9G4HC%20xbRH0En8z1IhfkSdhD9kgGQC//MZ/2mpZZoKs9BmlvfUy36+fXm+BMg15xZLhHrvM6eYlL9rZsy8%201yE06Zl5sVcyHA8lZwiHibk2ZsecOHWTEslgliRIhJcpibEmzjrx6OZvRB3zl+VdXfoVOxkPmQvR%20ItZuASuN8/TpX2VZR8LeeffwLZgR8QOixvwWrmZ5koGUS3lyOJH1TWAGz0sYVBLk4B7vS2bNlG2j%20/FmHFBYpIJIhwbn8fS5YyXCWaVjvZDGktWJD1/5rcaoaDmFhmGQsGk5yHlGmIymWtCyI8n+hqXJZ%20ioicoRaQvFdivufvZITLnhkyJREnQbvXMe9H8I75nmDs6n35rHMYZTi2ey28j/DASJhd20TbccAN%20yhD1rwRMMGRhRue137lgrUlpWiA/hGEB4RAp3RLDTov1StX1GqfEcOpAaiMQhFJLelI4NQZoK+cQ%20Wpp4z8Y9CAlx9f/dtwnkLY/OLO2MM+ULhg6m7rSWvvDb/al1MBbGG5umORSUExOmMMg29j/bSRue%20g7Zby3AYJuba3r0P03IIK5ldN8ZjdlqVnCtwPUs7um5ObohjNSlToiJKBJoEEPuFxJUnuDelcjKT%2049BM6tjiCc5zZEjunQpaM7Ep09TPLhOCx4Iwf0t7a3epswI6M/SUGW8tw4mLDHPy9vfSeEhL93V+%207sNhBTUY6L//cB2bvYztO3EsGq7TEF0nqgdtQAtgNFJ2qLVTew0ZLbXcS9HSsAnSHE/4rU/0hT6R%20wtQs9DUUZMeOSSalitFuQ21Eg2FIoV202mLHqf6jDotYyhGGs2dF7nlxSKRJbFyVHUqi6uAa7sNQ%20ocFKwnDqmsyXqWH30F8pECW/U2MfuxZfy3DBbDfdt9OYizUQHO3GZMR4HCzxDbHCXHar4uHEhNLY%20kv25NRztlI1cLxFKx0V44/oxDKZK5pIwW451agST9Rost+VrOB7E+O/X70Vf6sf0lB4j1jJcaqBV%20hJZjHqh/J5aNNbx7TMNtI6XSDEmGkmqNlZLQuKDTyk9zPMmQxlKO3pFMdi6D9XMH4c8jytTU1+mt%201ZfHpOnWMpyBqrGZbdXqfRjnwDINhwHSw5aMRDuRWslQmCm1kwZOxpLCvV60Mtc7DZXmXk4ec2ak%20QwNjYSqpMdnpg7Ml+rEkdMDZUtMHgZvhaUPEWP5ht8y5luGsFOCyjULezztGWWVSYrC6oTDYQkMV%20xsOENKdG0niYZ+Fql0qDpwfwGZPFt7m76AvnHTFXMp5jw+kihWf2O6ASfazv0RHth65y/g+dYNQU%20wLvUiGsZjqawe7GNOGm6jDqYA8tMStotzdCxymMyjBIM0jOYxgrG6f+LDezYcT3cFxIRw5ZjdlTD%20aWNd76MtQrxmQGmX1s16k/Kq+1iCKQET37yWc2GVhoO64lQ9DZUM5Tema2iYA2iJtovhyA6tnJUM%20x5zMWEqMRyUj9LmwTMNBqHfMVSofGos52Guxhoa5Uc+1HsyktEWCcRtz0ldfMOCcWKXhktGaeddw%20TljJcMY2okasGmAPG88NQfuZezPmij3pP3RfnEmYj7NP/Zg9vYzhcnwWY7QdqveGhn1j0hgO04iT%20HMZSijQR9pWRJu6tYyZpSN9T85wvnwyxyqRsaDhHrGU42i2iTApDDXftSvhWmkgSmg7TLT77ROP1%20oV3DTwoZnMYGRSucJg3zwpxmt4qgW8PWsH+sZTgrvmkyzEPTDWGDoQxqztCvDGI2V5YaDuPWoNka%20w+0Xvz/89Xhf+ujOEKAIwYb9Yy3DYQhLc8Y0HJORVjNuszhVJEesn+s9m8xLx1VjuGZSbgZ7g9xf%20XXXp8kt/9jm0NS0mQMA8k8Ws5pd8NNEzmM7nfJ2Lha6/fj/arj6137Cvfn/8FMlzjpvA2H5spchb%20xVqGA7GHNNycUwKA2c5Bw2mfucPelsEH+zFOME9hAP8Fly+YsGcKWkzyP5isv5bPEYQslmTc+rn7%20ogmTwep3us+RxYMxCdRM6l+nWFBaEkEtEciGHeZTmbPL4mtrTLnn1LCW4XgcOUy6CcH5YylPXcPF%202PX7bRBVvUJhFXh/mXRSEH1JY8QVIUlC2PK+njEcU1vRVPom3leY779//omxWsSg9u9JZJ5xX3nv%20GPLZYIrS3xF5L88+JcNKydCYUDl+XV5H6BSNiVacy3vvP38sTPdvaDvtFemqOzrnGgbFrBgYQ7s2%20Z2TTMWAtw2WkiQY0HzcnzkHDaRftUxMSIgmrYISJEogwiRfBYoIHjGPMO9BOCHcRevS9MF7/jHv2%20ARoUM4VgKGWsQdth8mDkci01YpY/6+gY9auYPgPUtRU/gLaUaMNF/UvCxATbOTh61jIcKWnbclpu%20bpw6wyEOBPHfZW9+FYLUXogH0aQ5ZRyVBImhUkNlimcLobpHkDit4vlk4jTHao21zGN8TNAei/qV%20FEKlZkwauyTCIwVI3lu3D4b7ct1pPG3RCbPTZL6VDMc0sLgU/vpQCCt+zYdTNSm1Q5pBSSDPUhkD%20JfEEgyGuQnyECxM9iKa6372YNzRkMbPievl/6mMYzBV179MUhMYswgUD1u3jiFE7DVjaqrRTWl6n%20xHwrGa4OVOaB5G2cE6eo4XSuztbRiCMJIyR5Iarh2Gg4kqKpPMs0TBORuejcKWitfSCmoWjDPoEY%202mDgYMKPwXydJfA0Lsw29H/Z/juHxkqGI5Vj4rpIWpUZbrGQYIcnxqTNMkl9agzHlNGxYdLo8PdF%206jKRMvXEMRVBKIV56/ZrWI9gSMxXzNHQfkXQYT40GgKQqYoxJ2rVfWLtGI77mFnpK6a8V0PY08Rc%20nMqaJM89TYB0NwmekShDnJJJqX7qFRubmkAuwmgOnLrZeGiER7UIumC63vTMsV+YoUfWvmsZDsYY%20DTBULBbtP7hosyDIbfLqDzImEyZIJBrzFDScspsgZsqQniRsw/EBnYZm6zUcpnt/eXtU5uUkhiMl%20ljlMjO18xxtEpLhT7CWs+uSw8SHteMwMp95MyJxP4v5uOG7kpH16PTGdLeIJzWNwrqxlOKu8bcaD%20mXgta2Aue0u6x9wTkzJ3XmZ6GcBixn3tvMxhwdSLyItyfE0DG6f5AKVOM15oOA0QkmmRhcezWFmh%209UoyXtavh8RahruilmMJzsPoJ4dVEGEnOyWR5/+wsfsGGGKV00TDDM3QMdRsTANl42KUZdEUQ+Rz%20afcvxgMzjdMaDg/jPH1KiHba7jBju2kmpTjKojWYj3NimYYzLjRmyqSBhompR5MyF7jXNWQyGxt+%20wTzGXXm+MFJMutJ+5Rip9zC67pl4ro3TzhbhXS6MZyrmENpuLcMZcDInjcvmlgrLNNzCrdsnbnPb%2043UhRlc9M/WM5F4M1DOOxnSdDU/DeRYD13taSkKVuvi/Li3e5dg021mDFaavg/Fufu9V261luDQj%202cKiTebEMg2XhP+kpUqinTBVMQ3WmYqbTiAL0rVWTAdgVFKw4fyRQ4lwsLDgKqtnV1jLcMxIbn7j%20OHNyc2KVhqvNu31hbK6w4fyRQ4pMBO+usJLheBwvLLn49TuCapdNDWyLZRouvYyZGhp2DRbUQsgX%20ut8V1mq42BzTzssfLsL9PyeWabiGhn0jx3SZdoW1DBdzaz+6BYXCtsaQjGh8RSuObZM3hmUarqHh%20XLGW4cAkNi035io3qZ0RJpjTBHd6fUR4G/tZT4dhh2garuGtYS3DYQpMJWKk1lw1MoaS2WmiPDVa%20LOlZsk2eZ47hC6gNDfvEeob79D72mbAb8jLTMBmOOUkL1sHLtsljVg43gjUXwhRtGq7hLWEtw2E2%20jEPLLfMY5tjOGM5ynNjJqZiRjvZEWTZ/10zKhreGtQxnRfLY+GsOYLhmUja8JaxlOEtsaCmLSJeN%204bZF03ANbw0rGc6mncZtJr4FC8+NVRruUNHcDQ27xEqGs0iUa58zhKdxHxPfphfev3sXaWwNXUPD%20KWMlw2E0SxgwHdIfWw/3GoxpOHn5wLm82i5WDeeGlQxH25hbszTH5PbcWwwMNVzk9+l9aFLbLzT9%201nBuWOs0AXNrmGFujGk4+eQW2A0N54ZJDLcKsXynaD/gzTTusyIbMI9JcdpqzDwcariGhnPHqxgO%20Q9neIJwr5X9+iHFsm7zhrl20GNNR8lskiyVAnXZ7nlxrx3Y82PFPSYU2X7MpVeLVGg4W+1H2mi4j%20SxafHF6yTZ5YSgmjvrt4F8f4Xd7DS+lcpjif95brnlucL//jvv65fG/es0jD54b3rXg+/y+7PrUc%20z+ox9blyPn4Pj/01R8/l+/KeZ//7e9eVP89NKld/X31u6nN5/dlzw/tWPD/8PzXf+lx9fu3zJbnn%20tZiF4RQSODyYibEdeG6TVwq5apu8bU1KjbAKy8ac655bBuFrtgvcFCTkNnl6btsOJgDNoW4K9eOZ%203hSeW+fBHvZH/t+2P9COKKhN4ZltpreUdtuy1nj9GwrqPUbS2UH92iJPw66axF62q/M6LGOoddj2%20uUPgLdTxlDBHu87CcA0NDdPQGK6hYY9oDNfQsEfMznA2HaoHs6YGYonPmX0cvaFhG8zKcDHv9uVb%20zFkkYj+Twmxtz8eGhpkZ7u72ezeXUVJCLObF3xcv1tKlK9n24w0NbwWzMpy5N47TH5+7bRbg5nu3%20bbS5utqpSgsyP+eYTGxoOBXMa1LaFu/du9gaT8CzDYRsj46phpEmYM6uMVzDW8LsTpMa66YJRUNg%200IaGt4KdMtw6bBv21NBwqjgswxUNJyi0oeGtoDFcQ8Me0RiuoWGPmJ3aza/ZVi/BW3lz87P/9xzn%20xnDbbu1nd+tDfG+6Yf+YldoxlymBet2YiW/zbWPfJTgnhhNJ8/7y9llEjSVKmDCT+rqOuTCZ9O3m%2039iSwhpC/xvOG7NSu5XdEWny99MixnT757YLCZPksTtXv3j1lIGZPl7dxheCMI7fi+R/lTCXOclM%20wt4uC6Pmc861DZTOF7My3P397YtIk9RgdbgXCOmyavccJr5psmQu32GoF9XWZmYsyK3+J2g8q+Nd%20u/fhy545MeMc+2gMYVPf+K51EXrxewd5NIxjVoYTvBx7QhQNJ+qEGSnSxLnh56pAR5/6xDdG+VHq%20OfcH2TFqfHW2MB7NydycizHqb1nv8vO6DS8x+wBqXXRJDRPfpzyGw2wYIj7+XzGcLSe23TpiDExM%20piYtyiSlEVNzGhduit8fPy3Ki/F8Zsz4u2H3OCi1I6RTZThlx2yYDsGmxojj5Zcg6iDs8vvh+kfc%200zHic8J27e7mZ3dPSeuA2ZL5OFzC9CyaEAOOJeV0lHfkVQTC/WepK6/04KOZ5RjXrq7CzKz3qWmY%20D4dluBP1UiJ6HkmEjIGS0X5dXsXvhE1naPEYLxVCTqKuCTufdayfXQd5MzXTwxkpnTR5LMmyKN9e%20x/zKl884Lpw87uudOVZ3uG9YzhQWtXZ0vmEzNIbbEJgNgSp7EuCmhBfapmg8pqjnUysGIZdzqQ3X%20gdmKUWjZGsrVMXNhGBq2vG+InI5ITZjTFbSla5gPQ9roFwMmoylrCojGcJvjsAx3YmO4YLaiPdJE%20+/3hr1Fi3gShRXqNkURca8M4P8KEfsd9xo/lGExWmCXNWeedW4Up4233qC+vs/pnOTEdU7hhM+yE%202m0NneCttNh0bIuFU9JwP+87ZgsCLMSPGeb4mpB3YRTvGnufczUTYvIg+vI/NaNjasrXCoB1CE2s%20LCXJsw5yaFiP2ak9Jr+rSW7TAss2EToVhuOSXzBbIX5EP8Xk2xXk3ZmMT+bd3J8SW4XcEJUGJXiY%20nLRgw3rMSu3miexT8uHiU3+m2/58bMU3rYcRj33iO+bCCrMBIkdg60y1fcCcZ5qcoW3L/0OB1gvH%20TAtNW4tZGU6EicBlGi4lXm4SNJzgZorYx/6YJ75pZQ4SiLFSKe8c213PBQIu06GRUw4/r++OqIWO%20D7MyHCeIcCFhXMweLunFN+MGu3aBe47VpKSRefEgxi0lNawGsxbT8Wy2eNBx7JTaM9pimVY4xjFc%20zkcls8UY6Wrzr628VdC22ky4G0dTw3OspHbfdjOGwRi7MBOOLdIEk0nMSOMRJuSU6I+Gl0jvqfY8%20BpP3WLCS2q9/fAqTMB0fc5sJx6ThOEIwWCamESdJw/ZIJxOnU04LvXVv5lpqv77enTl1TAzHQVIz%20XDMj50GO64zhOVSs/Yu5xzeq9SZRu4aaM/o9cSyRJiIoEEQyW4zbrjf/umbDOCIqJtu1HDHgIecx%20D4lJ1G6h6CamwFB6LWvcY9BwTJ2Y1C5HhJAeyabh5kVEp/QCLdLt25yzm0Tt4uhy9fE65wm7vY40%20iTFgkWw5n1Xj0Awnf8zmKExp12FRbxmEWAi0nuGYlsNgiLeASdTOYSKSwMfaV33thvvfnNtfH9bv%20aUKz2M3rUJEmNDYhoBwIoTlIdgtOKYklkbGoX3/86lZevKE5u0kM9+nvi2A0yzV+/RlnOMxGm7kP%20c6UmXMZwmC2Y8wAMZzz6zPXfmG3vSBPe+rvsi7eAtQwX3qX7LnzIxxVXhTaJMrElXkaakGCY8GNp%202DGT0jsPYVKaG1InZk6bZzscUFKYmGV8l3Og5z5tsJbamVxWADApaaRVJuUQ6+IODzHxbdxgQ6Nw%20jDRP5FEgHCqlP3LTpHM2MddSezKaDV4RKwfDXNi30wSjqUN0cPNCHhVyktxaSo4szHeOmETtHBsx%20Rvvx6dn3u1+Lfc7D6cAwWYoJSZo2HB84U2KtYaELgpG2O7cJ8knUTsvZa9LYzGavc2FfGi73IYkl%20No3ZjhrG/ve2rigajyPFZk36z9huTuvqUJhM7TSc7RLmxD4YLie2daBIh4bjB1oL73GxRjDaYocx%20/XjiGm9Waudut4qbREpYiRxbLFRf1Ens2mmSc202uyE1G04LtTMlvZh2FDtlTKL2i7//jrk4jpOa%20mYYwLSAipV7FbSrBOeO1IWi4XXxyGKPlGIBX1bjgGLZFaNgcLJOMTvnvsttb85SnDiZRu6/cxMcm%20iqpf5+o3TsKYCYx6UZK1dTVssWD/k7m3WMDE5v+EDplUjSiSxmwnjWS4CH4uWu+UnSmTNZwJbFEh%20q7yUd7ffgx0xWbKl5fYwNB29xyT53KFdYYb0HRRScUSzNpwWcgtAybbs8U0HMbAnOF83ieHMwzHR%20hjv8DsFspLF8NWfx9ZzChJjK80O4Z84xHFODycHu7zqofRnmHBBmZf9pLUKUMyWcYUXTOZ4SJlF7%20eCj//RnTA7NOCxQJNZdJmR2A4cL0KB3DnGw4PxCotaY7JaabxHACjzPaZM7KGW/NwXAcOdzGaeOb%20y4l0wL0aG3aL3LYQDRG0q5x5x4RJDPfMaTLjYDWmBQZfRt0U4TK+uu6cI8XkaHg7wHTpFMN0p7Di%20YBLD1evhZg3tesW0AKcMZmNCanQareHtYREOVvof0x17DOZaakfYndPk37VOk02B4bZ1mphIj6/E%20tCDkNw+eaIENlIHJ8bHPWx8LJlE7b+Lt3VXRcmtWfP/3v8efv34+G+cxQy02HZu949XcVMOFZsv5%20tbYlQkMPGi6HFV1EynGO37dTL0vwcP8z5t1qR8jVh4tuvu3y5Vbnm2q4dPs3E7JhDIR7MF2hN1oO%204x0bZmU4MJC9uPza/3tcOEWGzhHzKpwxU72Uub+h9x8aEeZWyq1ONlii+f2nrXlLhyB1CRbzkojC%20b6svwCa7njPwF1zgt1C4hNA4+ZDYvK6u53caCLh4ZxFEyuS+TcKe5MkJlsca8lJO+XkvyyLzHcIn%20ybLuD//cxXMZbRTlqrbcUP+PF+/LuXchcLPO2rF+D/i/jabKaYNkOulYwsFmZThMpGHrSJNktOGe%20JkxT2++NMVyYB8UMRaiZ7t5/nnUOcB1swRAENCBEqOuXwBjpJcNE6pWmNTMbnNNGiIgT6s+/d0GY%20VtR/u/0dhMh8f//hibAFfoP28wzCcZ9nCawIMvj3ZxdJX94zxvDLEALscxfB4XcNDOfdCfXDDOoo%20f460JGIWDOhr9QP3EAjKE/G0/bhK/bwDMxEswYyCJC5vos+1q/cImLDb27amYUwbFMZjcUm+dXAM%20TDe7SUly+QxVNGKppIZdFmlCwo0xXO7qlMQQE+47nmfh4XqWCgGTjAjG7zwXk62FmOzTEvXsn7c4%20F5MiFM+Q5HVMqevOd1L734iCQXBMbQzjGmmfUT00RX5dFIMHoZc8k+Hkm22c92hn71kGgoxHT9uG%20w6mUv07O5zXvzr5MzaY+mCf2uCl9XWs8QiaZSh0xEAGgDYPhSl1zfB/aszBaaPui6WnXrIchSL4n%20BNGWDAc5V5dJH3qfMhyK+WY3KcewbNfmWPHda8AaGK5uqH19S1o5s6yYQgellqrr8LEQIo+YlBow%20GQ7zIKIkOvA7ggbc35uBqSURHkbDUEwxGsLz2sZ2AwgZYfuNcBEMxgKEy3xHuLRdrUmmIIVaJkgB%204t1R5qJJlTuZAxErjzKnN5BAVFdlxCTq5Jl8hzoQVCyUdJRl25lq8k718s54T7kGybDbgmU0jDoi%20uL0zmW/fjLcXhluGZfNwtYYLqbsnhhtiWWfQPDyvJHYG0AZh9tMmtFO9/g8TeSZNS/9TY7vXVvJA%200ntvDc9IOa7zO5nC/bltofdsssETaGfPxbGkGt4d+ZbyZJnUQZtEfXrzGbKM6oGp8jnw/nprRUyY%201/V/1Llvq3xP/qeRje22BYZLGgrGKyam/BKEU1guJfm9D+Y7OMOR6kMwZzRWLGYtndsi/hvmQDBg%20Makda2A02g7j0X6EIe2L1eceyhyW4ZiUIwzX0LAr0HC5hGtsaolGDeYr4/UYvxcmnJPpDq7hxkzK%20hoZdI0xww5Yl00xoMzXenJErs1N7NzB+kgjMQ2MLA+ohlpmUDQ37AEcQh1b3IZeXTMVhRtvNiVmp%20PTxzX76FOzkHoM7FJkLVZG6iMVzDMSCmS/q43GUe9bkwK7WnixzDpW+JS5jrfygpuH6XTXw3NBwC%20zEtm5tBjOydmVy8mLs1HJdLlbe6odvByMZtUbQzXcEwwBFpMRxnjld/SXJiV4Uz+coKIlmAu5gSp%20yc06KiFBIzanScOxgVnJvDR39zR/N4+puTNqp83WTVnGiu8VDMeFa8u7hoZ9A5MlsznOhYOql3VO%20k4d/vsc4b2zX5oaGXSIZLZluLhyW4dZoODF6Qm7EHe4j7KahYdc4ag2XQbocK+vM04aGU8DRMpzx%20G0cLB8yy74o3NJwaZmc4k4hD80/M5BhaLGXDW8Os1G7i8K8Pn59NfJsWsFZrbFqgRZo0vDXMSu0Z%20fZ0rkiEnti1KrEG7WROFOR1zLdRiTVR/zgR5rj9rqaV9pTF6HKZlltsqzK5ehHLV0dXLGI6r3/jM%20xLfPVvmdKf87Zhpe9958dtO07XMm8IflzWvr/nuu/r9Jqsu7Lp/6v+eUeer99f9heZfdV/931C+s%20lnX3jv3ftrx1v6y6b+y/sirz2LVhGl6X56aYleEEKoubFLIlisSkdSybL4W01GEIWtBGMdvACoTc%20vGZTMHG3gbCfbZ/d9jnQnttA0Pg2UhjkuU10RVoj22Db8rKszNdug7SgtsE2fTorw+kgKYOY03ky%20V1hMQ8OpY3aTsqGhYTkawzU07BGN4Roa9ojGcDOA8ybHrQ0Nq3DUDMd7tCkhu5+3KzcT3QQxN7jh%20ygR58ZJxEW/DdLyt2zynrPXeMZtgW+GwbbvyWm7zXG6Hv015O4/n5s9tO782FUfLcLb1VvlNI1HM%20yegg8ySbuHs9Y/qCttrEDW+qQF6e35TpuJURxqbPIURlFDSwCSHLQ0C4ZDJ3E8hPvhelrpsQJAEm%20r20Ekv7QRpu67fWHPDdl1szrIlanbM6sU3CUDIfRcqWAjp5SeXN67pU8r7OmEgailTwLmfc6mO7Q%20ufIxeeo4lTjUyTOOUzUHISQPhOF+z06ZfyJEsmzaBpR7HdRPO3pG3vKU39R2VS/PYrZ8dgqE/Lk3%20BcMm/aG8SQfSVMZxr/IS2HU7zY2jYzgVV1mdSrtNndz2XHZoPj+lsRFCEgRprMEzRG0dSHzPguc3%20kcTdzmadxplKiOB++WCYKUzz7eu3KCcm1S4IchPNmISfv6dqRu2fbaO8m9RRH8jHNnaYYCrTyAMd%20ALpR7ynQLtmW8pN2haNiOA2kcTcxP9jpGhkBkcJTGRQ8k4SYRLwO+X5E6Nkws3qCnAJEIaWWmgpl%20zHwQ5CbPYjL1S2E2FdpDP8iL8FsnUFLzJdFObZvMw/2Zp+MUhuloptNsfmvXKcydZc0+VN5k1l3i%20aBhOgyFmlaZhpjKOjvH9AY2cHTcF7q0l8FQmR7B5rzL6P+U5UEadq4zKrc5TkMySWmOTyJ0k+BgT%20Fw2ehLYOCFH9PK/cU/LUFurlKHlu6jf9aF1lhOyXKe2qDXPcnscpNKA9s00d9cs6gTIHjoLh0vbW%204DrJl2jWgVRDDDrWMRtvCnSIlAwOUzo39qUvBKRjEFZKxylIZkNMygxTpH99rzKr47rtJtynPvJL%20JvXM1PZRP/eGQClMOlX4eSbbRhmybdchmRLTKTPGmQJ1lOSTfTm1jtpDn0jaeGodX4uDMxxGQxC0%20WjbcFOhYTgdIQpwC98mHiWScwJSYwmyAkCTP6KT8dtw6uDcJA0F5fgo4gtyfjCnvKfB+W8sjXM8T%20DFPbRx6YTJ94xvNToD8ITHX0W55TQNhuU0eQl/s9j46m9qNxbdSz9Ivg+RRq+8BBGU6nkDCgg9eZ%20LQgJEbo3tcsULZFAQDpFA3s2vYRToGwIiUDQWZh8CuTlGeX0fNZ3FZLoOs3UlRdxbQL5qa92mlpW%20IIhSOPAWToH6ZVn9niJQ1Mn9wdglH/2xCbO5t2bSqf2oXvIETCrffeJgDBfM089hTZUw7svG8jxJ%20zJM1FSSw52mmTZgtkQQytZMwFy1DkyL6KcyWkA+zh5m1CSHW2GTODGOaf9Kem/RJzShdmae1qbbI%20vsQ4m9TRvYSXvDcRuGhGvtok8943DpIrKaOx0gyY0rnuQ7QaWoN7x1TJnQ1M+vJqbtJJ20LZslOV%20dxMtA8ncUwl4DGmmrwOzSvmCgDcgfP3mGUSMYaeWVV6elQjBqVMN3p/55Hhvap5d33cCHg1NFURz%204yAMlyaIBlf5VUjzREOlCZCNNxVJ+Dp3CnPPBXV7DXNz0mTZdwVtiTERMObUPqtMQsyi7dXNs+qH%206P2eAvfKxzv0pfesm/fM8rAW3J9Mxzu9Ct6vDQmE6ItemKyq365xEIaDlHCroFGZOe4ztnD0f1Mg%20EgQFzNh9YlPNNgSi2RUIMcToqK21L2JehYwCUS/CAONM0aI1kkmzT9ZBXsqFqaPMRSNPGV/mc5hN%20WXlDpwqGXeFgDDcVqdl0rOO2BIxwpzoB3gq0CWZBlJgNE6yCe/QBjYSAPT9VW+g3jKY/kxHWabaE%20e5mdyop5ptKA+5QxNeOhmQ2OnuEAs013jTRsAgywCSEyyzHZppotTWt5If4pSAGgjIDh1zFb0gkm%20TWGwiWDYNU6C4RoOD3NX6ahgUtJ0mwCT0TRpTk6BvNyfTD4F7jVs8ByPK8abqhH3gcZwDWtBs6Q2%2027UTJ0GrJdOkg2UV3JdaVBkxmfE+4XBMaAzXsBI0E41EoyHeTR0k24BWwmSYZhOG8Vw6YjDdVE26%20TzSGa1gK4y3aDfEaG9E6U8df2wCDyM9cqcAETD41+DnHhu63N+qxojFcwyiS+JlpNE2OoWieXUB+%20tKexYozD+nNTgUkJhhQSx4rGcA0vwIyTjJsQMFNt18DUOT7E3Ns4OjDo1KiVQ6ExXMML0GrMR5pm%20G8LfFrRnMt25ojFcwwvQFDTbpq7/ObCJGXmKaAzXMIpzJ/xDoTFcQ8Me0RiuoWGPaAzX0NDQ0HCW%20aAquoaGhoeEs0RTcieDh/ufjp78vYoGLqWEpp6e/3/7b37U/xNfcSxlELX67uY9zD//cPV59uIiy%20vf9wFVGNV5/eP37+Ifx52ta1NkTwVXiRlLmYx/MR6OX95X3yjEjLy5vFe5XHOendxcfHm75NHn5/%20j3bznnxmbHPDbF/3xL2l/D/vH2INQr7b+bq+kOVV5+yH/x7uH398/rTI893fnxflWQfvsyw3j/Vv%20x1VQ1tvvJd9CE0K4k07QyIcv3x7/PEzrg9dC/a8unugg89WOzkUb3v5+vL/+/vjXh8+Pv/9Ma5vs%20/+wL9cw218/qGe1d6o5m4nzp1+Ez+iLoqTyTNOZ6PlNDmyqndSfxfEnZlq7pe/kFL5R+vn3o1mMu%20aKbkVz8D+jHbImm7YTdoCm5HIHi76NuOqB0lwpWA/Pj9NhjNng/1vfX9Y7Cy8sfnTgDXDHP949Pj%20x4v3wbAigEM4l/PuDQb70Ak9zwlU/Igpi6DplE8npN23EBK9IB9jPqVNBq6Fp3MY2vkvV9cRup8K%20zm4/FIj7JcxNuKVASPz3T7fd8/2fTpirF4UlvozSyHr/9+/PqG+Uv1di327+7YT8l88LYUPg+02I%203t1+7+v1XKB6Rvluvv+K+ua71cFv9Umllu/z7rubbhfZq6snQ8PmpXFPyUcfwK9YM/TxRV31z1Mq%20ArMcHyx5+PDX433pw7uPHyP5fV/OPfz8FX2V9+ZzY7jvy10L7RT2IdRLedUvaK6cV1910I7K7pq6%20peBGqxSM657PPtQf2VeJVHDu86x28SwaTBpzTt+iAc9PoT/l1EepXBhTaI8hpVyMF8h+/nld2tMz%20vzoDC+/kfZ7JPo5nCu1+uPi0UJgJz1BwaaB4t3opm2f0axpCoUhLe+BpAb03vzuaiftKeaINS3nw%20p+BkPNgU3G7RFNzMQMQfr24f318WBipKLFL575jnEPWX6/tIee3Fff3vF8KjUnAEJsYKJVCETQoI%20xxQ87iVEhkoBCOK0oAmYWuHUTDkG10NQFWUZSqwwrZT/CZFQcEUIvb/5/vhwW+pTW9b/dILC/zEh%20TeGEEu6Vk3rHu0q9QlgVIUpYff3xq7OwQ+j0Cq7Ui7C6YTwUpeA+ZROI/fnD18X7KCjlJYi8s25L%207e8/5ZnCFrybckjlBdoihF4ZlQDF4z0pqJVNefIZSur+6urx98dPobgc7953Ci2UWZ0uv8Qx7i1H%209+UzcaQMy7uGIIjln/XQ9zm6Vn59x+BBgwthX35DKGij4NJ+6uI5isD3PmqhPKTFRCg4yqfQALqK%20di9l1/bXPd1oK4o/6Y/xoq9TeXlvGhI1XOsUSxmNF+XmKqWh/dUV0ENtlOQz6q5MqdT1S7ZPtlfQ%20QlHG6CLWV5aygXNRptKfYciUZ7rR25OCq3ktn8ELHf085yP5NwW3ezQFt0MMCdd/CiMVGwYMJTUi%204JchhAemqZg/GfqyKJLY36dY3sE4lALlUwQLpsNU7qMUIIV1WNAEe2FEgszaTQJKHq5xj1FW6dpL%20gUFAqI/805p3D0a/uOz2XaVcvDMVVjJ0uodSKCWyft7nuV9/7qJOqRS4ipQ/XICl7PKvlR+hlFZ6%20J4C7ehGoqby0v2sEu3crs/pom3hnsfhj4bi69+Wp331x2Y18EvlsWv+hTEofhPLtR65Rnri6Gtoy%20FR0lZjSavynrqUiBrQ3lS1Et2qzUTz5GEdqvE7adgqsFN/oyojYaSwWnLq59u/ndK8KnPBgx+isE%20e3kmRvblGb/dp33km8YABac8tYILfihvG1NwqRT0p7aNPur7P2hO3dBu6a+Li6/xrGeizKFk+n6t%20npGHfs0+jjqXa+hCslos6cZ19ft53e22mfyknhS3etVtGAq1XJOnVLvGsy5Nwe0WTcEdAGFBbqDU%20amAeAoRQqN9BgGHIYKQ/3QYIeW8I6v5/x7Qdo+U+WBgaQ4aAKBYsoZzPACE/ZNAUAsrgvZRFXpdn%20d60IgfJbeSjJ+p4sb/1OUCb5p1Dg6sl8IMsSgnTQhtEuVf0TUc8i+MaegWinInBcz3wlbZAgvIfn%20EtkW9RbD0SalHpTJsI6roJ3Ug2KR8rf85TMVYRCU9h6WN9tPyrbIe7Oc8lv0bUncw2gmhTKh7bp3%20LPqzakPPxfv6ftD+3oGe5J9tlfTnfnm6J/L0Ln1ppB1vQC+FZ/r+zYQ28h7J+5Je8jntlmXNVF/3%20jHPKPQZ0mn1fp7reSa/Z/55xLvONclbPQN6zCW00bI6m4Bo6gVKYeDFX0Z9vaKgRirw3FBqNNJwC%20moJraGhoaDhLNAXX0NDQ0HCWaAquoaGhoeEs0RTcgbBJ5CSYwBcIIiJS9FtESn7u1tOYaN8HlMEX%20NjJPdTBjl+vBvl/dLEKkXwPBBKLS1FW4dkbS5YS+vJShDtUXvBDPlDYRLWcuEWIy//r74plhcE4i%20J/2jXUu+gm1ynimCcKp318EkYP5Su9SBCtlWnsm5zSkQ8DGGKc9nXdUzaSPpRNThHH2zDtFHfRnk%20mW2lf358+RYfqqjbdlvU/SWves1czBX2/RX1zoCQVX1c7sk+rss9RNKZd0R0cBWMhQ6yPM/enbRZ%208lT/OjIUgrfL9WVLchq2R1NwB4BFuDe3lxtFxSVCUIyEUHdM9COEajJXKh+h0yK5cs2XyDFCCCNj%200FQcnndv3NcvqK0h9FwUXYY/ywNz5rk6zFp+UZbyvozkk4d3EziEjfyEXNfs3r2vXx9XrmTIuncI%201871ZLnMQOh5liFCrsu7M+SbkPpx9dRWuabNfTUyH+uzIiqvtGVEC1ozVZSt8ljOoF7a3rtz2YW8%20hMArYy4TyGUDuS4vQtgvuqUa60CRRRh7FV0nglFE4lQlCeqa67wSypLKOPseknZE+jmmUsj+WgQf%20lXP6VZ+6L66VstbG2qLPCj3EspNqbR0acT77Ng2ZVHqUO7oImu3z1MbyybKCe2KJQvZreU8uxcjf%203VKObsmK/tKvub7Pu9S5fib7O/s4313XLZZ/lP7OJR/Zz9rA71w2o8yxBOb77aI8lCG4T7vEfeXa%20E/08rdtrmA9Nwc0ITGvdD+V1c2f3h5FjnepzI78pFAxXK4BUcLnOB4JpeqVDeGG6EMJFIAWzFqYm%20QLwvFZFy5roo74ndP3omWzB5ea4eJdllA+MSSHalMJqJUWWxelmuuWiXgArhV46xBimFRalJrp1S%20xlAa/buHcG/WKxRXKVMqLooiBZRr6kW4DBd6y9N9ucA5FHMvnCKPIrwIyxp5f9adouiU1fNF0M/a%20pVK28s9n9Id2iDYoz2ibuL/kS7H/uLyNUW99rH9/+/L82rKjdw2R6+Auy3XI9gulU4St/tIelFkK%20eEqh2zGmE7rq3Bk1nVBPYZ39rJ4LQ6BXBOrvecYCOjFqoRQ/fenyTWFvGYERHUWWCtF5fRMbEnz8%20GOUP2i3tugyLermvGDSp2LO/0FAs+i/0n4hn+j7Oengm17B5Rn9mvh2dPDcusn21mfepQ/Jkvl/d%20a6OGUbl4pvyXF6SBFrwXZxrmQlNwM4PAROCSEUT+lnLkViuy27urZ/cM0xDOESAEfSq4UE79QtZQ%20sL0FbKRGibnXnR0jdcyfioCwytFRLbhTkNfCBYNi/BB8RQiERV6UF+GBwSk9wgyzxnu5gwifck++%20N5VWjqSGDB0CJoVqEYBDwbkQIoRgX5fclioEVFjt/ZZeFhn3SjHq3wvyFLCEvDL7r61CSEX9nuqs%20zbw7Rx0hjHuFnVCnKEu1k4m6G4llH3imFnZGF0ZERmfoJI5VypG2kVv+9szY/WNuzRcKrjcIlCPW%20qpW2iFEbAb+ELhYGwkVnSGT75eg9jYE0OiD7yfOUZSpVSjDavNyvvXNjAQpW+2Ubx3t7Gk/6qo2J%20hDaOvgi6f1JeqSxy5Br39Ips1TN1W2Uf4wtlQyOMOP2gDtpxWOcFv+D50i7aMw04CjSfSXqu0dF7%20U3C7QFNwewKhRJlRbI7SdSFsRwIak0wB5seABEbNYJQPJiKgWY6YE0PbLSItYwLq6v2nhSDDvOYL%20UsGFW6VYzt6TAq4GRgxGL4JbOQivEPwlHwxO8BEk3utdn67KyI4VX55xfig4na+VGMhD/oSKUUAI%20vnKfZ7LMUc9+UXqWkJBSHta6d+a8i3xC4ZX3eCbcb5WiAe91j/zkq+y5Ywqka4oA015j7aLdlAei%20nMXI8D4jIe0/JtjGkEqthtHD0G25DiHoS5lqQZ5t0dXPCLwoTgK51E8b573aONs8Xb450otdSYrw%20j74rba1udXuqO/rM0cszmunz8a4YwZWyKAcaYWxE3zBKyu+kWXQ9rEcoqkKv2jcTpVXTebwbL5T8%20ghf6culfKTdPlqdnso+dSzp+3stdm0a9e9r0jlTA3q+sWR7ljbKUZzLPeKa8Hw/UhmO+t6bnhnnQ%20FNyecYwEnMw/ptQaGhLm7xgXqUgaGo4dTcE1NDQ0NJwlmoJraGhoaDhLNAXX0NDQ0HCWaAquoaGh%20oeEscXAFlyG0ERJ88fHZBLZoroh+E/XVRzcNo9Eyek4UVYb/tgnwhoaGhoaDKjiKKNb0lBQhyMK8%20ixKLkPD/+kXKf3+ONV1Cp4eKyzMRUt4v3hWmO1zjMgQF6d2OY+uHGhoaGhrOA7MouFAuf7pFp35b%20/zJURutgjU5+4TfWzJT/udWTLYRilFaUXR3GHmt9LAjuFZwvHhvxrRrFeZfRYibrU3yYsKGhoaHh%20vDCLgrNI0YJWysNaKjtVdDtePN/zb4hYLNxvmWORI5ekxZN2hKC8vCN3QKh377D4NL4QXI6LUV55%20PnYgKO8a2/lgDBaYUnK2U2poaGhoOC/MouDsPGDkRbkYaXE52n3A6GgKuBptG5QbrCa4Ehf7Gla7%20RMTXp8v53EGBAox7bE9V8p4C7km7UjQF19AwL2IbsmK8burFaWiYG7PNwVFS3IqxZY2d6ctoCpEf%20K5qCa3grwIe2g9vHnDP+//Xn5+P170+RZ0PDITGLgjO64prkUpSM5GJz1kHE4zHB/n5NwTXsG5QN%20BTCX8ZdKy7ELnupGT3mUcmNv+0L6b79HiQKS8rfrec5v5XSs902tNwmvNw13DC/M8Fx5Ls97ps5D%20YhjLP8s6VQlnkFju8p/1zd/HLHsa9odZFJxNRLkkEwiNe7I+d2zABE3BHR7mUbtd958Em77ZdHPh%20qfDObmf+lwLQ+TnzDAFcRjQpvAn0hQLoBX6mZwqkThRFrywcjYwyLa7V9+Qzg9/x7up3Kq+hwuHu%20d8zyOsaGzOWY9RmmjIT2rvxOnE/5+Kag36YOzM9Lfrsn7u3vX5S1pKhX9T/OlfuynbLci7Le/ir/%207x7vHr7Fva6jnYYGeJWCSx874s+duCPI5O9uNIcQjxVNwR0XKDieAN82kwgtguruxjfJ7uKa/4KL%20HOvfjpaR5OdjnqfuPIXG2u8s/253folC86zfaCIx/P5XPN8LdPeh+XoUhNZrJRLHTIR0L8jv/jwJ%20cB/7VLd8X6ZaedQJps5rqTfFUJchjxTDOmQ7eY+2oZz0C6XlG3S+VZcpv0snuZ79p+/id38cprw3%20n8t31N+7y9/5bbzM06dt8nd9Pp/B09q3+1J2pyRTMS4UZEnD0WO09aDvlyHfYeTccJzYWsEhBtGT%20lJroRi5JiSDyvSmMeMyTzJi3Kbj9A92kgknhVguqWvBlCiVXCcnh9aGgzJT/HWuh6VgLxDzW5zON%20nRtLno98b34uypXlxhM5snGsf/t+XipobbJeUWfqXHSOlLQj4LkU0O5Pxe2eMBpiOU+XV7ZptpF6%20DBWHa1mfLGedX2LsXEI5piqNTUApdaPAp5FvtqtyR9v3dav7UV/ZUMIx+2PxjtogGPzPEWQqyYXB%20UP53/TF/HRteh1lclL6pZMG1XUmkCN33Ab+v3/o7jg+srqbgdotasBKQQ8EZArcIWgI3kSOYfHYq%209Ofiud4iTws7BFLvwpIolfxdJ4KO4EohxrrnevPeNNbSwpfPQvlw0ZUj4b9IRRlk/caU81B55G/H%20THnP8FytjPN/tu1YqpVWvifzVUZlV59Tgj7I9h8CPa2inaSt7KNsi2Hb+i1le3GHog1GTCjRXsGl%20csyR4am15TljFgVngbYF1tas+Ww/hWfZgBHeOsQSgavu44XxIcBi7aYwyQ8BcneyuIYfqoSw4n58%20igXfnh/7UOEYEGFTcPMhBX5azSlQCQv/h4psCIqDcDAHQ1DUCiqVTrgAUyH1lvWzuahy3j21OyqT%209+VckmuLZ6rkWffMDZa9+tdCd+zcnNAf3UdvO57plHKXZ3OprUe2V4x2SzvWLto0KJ4pwhydoy1K%20r9AlekraQ98N+8csCg4IBhaO7bIs2Kac1iGE2v1tEI/nf1x1X5S2mNvzuSsJhsyF3rWSsyzBQvGL%20y69BjPLNRePrgIDbQu/nIGw7a/6lIUFgOq/d3EdQJsPXysw5VvHYO2pgeiMkyuaF4uqPKSCk4VyJ%204zZAc6no/M6j5L2ODQ3L0I0an4KUwpDoeSH5AR/Uyo8nqx7lJQ03Wts9ZlFwRkJckrGdVjlSTBSN%2081NBOXqeEmMxIQT7Stq2i4LLbbzqXUpebNX1+3v8X7VVF/cRS4tyM2psCu4lMGwyMWWGcTFsWq6p%20zNIFt0qZpTKipDLoIUddqcBqxRbKzu+SXGtCoOFUgfbJm3SDptKTYg6wyB3uTkY+PnN/jW4UuXy0%20HUpyjSH51jGLgvvx+VMoH8ElwoApKCMxCm6VeCL4PJtbcFFQlGOsoeu36vJb5xupua9+X4zgeqVo%20ZBcjuF4pLgO/O8I6BQUXyqHUfYg8v26UVMO9+Rymo5gw3ligQc2IkuvuXZdnKrJwAfZKK8O+nY/N%20AMo9DQ1vGZSSkeCYF2TBb4Uvk087g/NJDuDD7tw/TcGtwasVHIXDJUixEV4SpSPZ/HgdjM4oJnNt%20FGI9h0YgUoCumdcjXFn07vfVAUrN89yiqVAp16k2v/uPfQSXxEw5STEn0P93Lf+PKat6xJXJedfd%20F/eWvvM8ZsJEfxbM43enkDq3TMVg5Vy6Fxejr2oEls+10VdDw3SE8Vl4RxBUeplqvo25vpLwbfLr%20JkbuW8QsIzgdcVEUGtfgWCDIMYKC2ETBIaQU/AnnUsGsQ6egnkZRndJ4Uk6OqXRC8RQllIoqjzWx%20Z0plFcEdRVl5ZyqkMAjWMAAllCnL5hiuw15p5ajMaCxHZOlejPms/l0NDQ3zAU8yFFPh4TtH8iqV%20XS0TalnwpACXuzjfAmZRcJ2g/hUjKxGR4U589y78zMcKHb/NCC4VXSiUnqBqpYTQlo2c6v/ucX9N%20lN4rIU6uVL753PkhRkp9WvzPkVOfcm6rvpbnFtfGUt5fv9Pv6jxlVo/ImlJraNg9yIFnfFklRqcR%20H96UUhGGEhwowGcyp99Zhsz2PE9ZGLdFmTpSjAxj/C4PS2zy/KkpzFkUnAih/Oq2+TDuQ3NnRnTx%20eZv+vmMCRbVNFGWOuuoRV1pLOXrKkZPjqrqnhZYjpBeEXP4/O+9YUoyeivKL58t7Mo0pIOdWl+IJ%207lKWZ2UoKUdtytrQ0LA/4LmM+k0lVKd1vJ1XvYOcyqmMNMZrBRhKsMjCHCXWhjWFyLtzaphFwQnW%20sPdkrq/R8ObNfEbHXJz1aYT9MQGxbOqiTOVVIyeMl9VPW4RSHCgxSiMVh/OuI8JaITnmc/Ux3YPe%20PSeGeedv8Hs1KzU0NJwqyG5yLA13CnCh9Iz8ejl1ajLgVQpOZSM93EcwiCUClFnsSVkSBWJfSsqu%20FpbHAB26bZAJxZIdHoK//DfM9z8VWH2kkHJ3DPc2ZdHQ0HCs4BYNFyZ5VdKv/zp3Jhdoyq9TwdYK%20znDVCO3X5fXj5c33UGzm3HzF23IB0XgxtC7K7xhhxLWNgtPBFFYosIESQxAZQZhoiqyhoaHhMHi1%20i5ISE70X4f0xkvm+CDbhw52CbnjczV/VCiF8zhFx2Ln55DWGxfNLro9hUxclqN9QsTmGpdPf09DQ%200NBwHHi1guOa446kKD5cdIu2L8qozk4m674HZ6h7W0aBnjUCdL8F4/azhNvvn2LhNkUkIMRaOIok%20lQnFFou7L96FG1TkZi76XodtXJQUnJSjtPp4SsP2hoaGhreAWYJMQsjf/1lETIYieOj2kFyFHHlx%20Z0LuZCL60jssN6DgIojly7cYJdagXK8uLp5t1UXZxvPdLSuxTRRlQ0NDQ8NpYBYFZ+RFMcUauE/v%20YyRnJEaBTIFtuXxup95rkoKMEPx+NBajuTIqrPeiNAFa70UpyMN/I71lMHlKqdWpKbiGcwL3+8Pt%20bezw83D9I/Zxlfy/v7p6/K8YlQ0NbwGzKDiBJZTTcOS0zm1nBOcrAZQM5ZXbdZnTi9FZP4JL16Ug%20FsEhdzc/Q3nm/pNGbeHitNHzBBelfLeZg2to2AZoLWnu5XG9O30VwnNR3iGhe14URuD95fXjXeEb%20UwD3ha8iXX6JY7e+6d9ItraLfWD7d3jfaq4dR61Q62P+3rVSNX/PE7RN2RvOF7MoOCMw7kHK5urq%20fYzGjOK4FVehWwzNTVnSw1OgSE2kcb2cw3wJbBhu0Pzfv8O9U+HepuCOC0kL5yak7MlK2VAuvz9+%20WiidOFcUwBi0hQArrn+Lc3keGHYSejUi+1H4K0dn3lsn76+VW/zuFVxed1SG+jnvcm++t0tFWfZ5%20q4uQcQpN2Sgu5Qxl1ueVKfOR3L+LfiUXKOqP328jfbnuNpd4reHQcB6YRcGxnLgJrXkzyjJXtmpH%20/2MAxmgK7nhgJMED8PGqE1L+7wop/NIgyv8MpdcCXTHAvIvgpwAI/2ejqV7R1Eonk/sypYKgZLgW%20czSUR0pDYhjKR33kK3/XPe893pHvcqSkopx5f/U7FJZ39e9OhRYKLJOylKRc1r/me8fql+cWdS3P%20pWLO7aQk0wqSHZB8gTwV1qrkPfW7o536suDpDzf/xvvQE9qSYuRqc/hyJKfQmRTLmnpDO41pCnmZ%20onSfd3wrefjdcJyYRcEJAuFGxGgIi3sxRnFrRnCHRBvBHQfGLPD6N2GUwmeVwJkKQrtWIqkA8jfF%20kCDwcySVyiqUA6FfCfpnCuvz03sJWkI3lcswRd7lPfXGuHOPcur3RfvNnkOHGOH19R7WMc4VJTlU%20nKmsh+347LnqXYv7yjPxrN/9tVqZes771ZXbtk7ct1IoulBQneJDa5koxaDBYmwlLUrOG82mMpXk%20GYq1lIX8azguzOOiNF/26X0EmpgzM19G6Qn6OFYQXk3BHRaUG/cbAZFW/fWHJ7cbYUIIpeBJgeM3%20oWQ5SVrh3iWlEsxRVI5qKKj4XwQfAVgLxDxmopDck4oprheh9nD5NdzwBCyBbjujHH0shOJI+Qi+%20h/KbKz/2ASzPcjkS9IT+uSHnAh23wVAFZ//VClL7LxRiOWYfZX9ln6ailBgfXequxf1SpTQXqTdk%20JMqZO1a+dR6L95SEVtBB3f9D2mzYP16l4HSajsTcBAmYG0Pcxw5lbwruMDAiQzchDK6KRVwJnWeC%20owieoWALgVOEEYXo3lCOn58UUgozvzOlAFoINO8eObqHcEO9knKmuz0UbK/AJDSvDkaY4eLaUpg3%20bIcwVkpf/f7wV9d/fcr+RydjeOaO7WnrxciypJhvLO+PESblV4ybUITL6Ecq1z0b86XFcHtmnPV0%2047fzneHTKb+G3WFrBcfvLHIxPmxaCCORX9k2ktOJx4rmotwvtDd6CEYvIzGjG0oB7aSAWCi3XmjE%20f78Jjl7YxFGQA0FUnk0BFSO0opYIDIKD0iFI5FMLGSOuVHren3l2x4+hON/3c0CeGVrir3WRNsyH%20UHK9woIcrXdp/n7yXrRIgaIZdJT0k8ZRKESKsJzr7ivKlnIs58ON2ys+dDVUfDWtjc3rMbg6Omxz%20flOxtYLTyDnPNrRCWL9C/rkpjxWItSm43WMxWuuDRzAwegnFhul7izuFRQqPOBZBMTfkTcAIQEjB%20kr9D6ZbyNjTMhYj2NkIsBlkovmKwhYFl5Fl+U4pSKL4++AVNSgwtbk+ucEfGGY+H31zdBhNN2a3G%20q1yUOo97yNcDRFCKpIxoStt0XbybNAfnHeY1KESJkMlOM7fn/c7r1DGrJp8X5ELZsnCmOEgJuqbg%20dgP992K0Zg4Dk5e+XDB3+X+ozbhZ+GiFIIl1lwMjraFhl0B/6RpdNepLb8YwuY9B6B0Ny/HqIJNu%20Wr+3VPrPK6S7aB2MoiiwXJzd7UzyLuY3fNAzfxOCFoQPF3HLM74e3p+n6ChXVtAUJde26poX3Wjt%20KSLSTjTBqIVhg3ELw9bu7IaGhpcIWdqP+tIFKi1+90rPf/KRvGueh3G8WsHNhVRuoaxKZ1k4bmSo%2080BnGiXWASy5xddiL8pCELlV1zIFxxWQXx+n3JqCex2M1oRdGwkZrQn6qJkyRmmFYRsaGjZDeBn6%20kd2zVI/qym+uyzQqm7J7jlkUHHfU+w/Xi4iyjDCb4vahpCIopSivVGaQGycTnN1Ib2QEJ6CljOC4%20Jp03QhDcwiW2DEaWwratPWouyu3Rjdbug7koNfMK9SitBWM0NLwe4dbHU3WQVTnG77xm+UrvshQk%20Rf4ulF0lL98iZlFwgknMk/niKwVz/eNTzImJslyFzvX4KZ6vE8EZ18uojvJzLvehBBsvf/7wtduS%20pygs+bknylBtxrwKRh7buig9S5FLuwRF0fnkO2stf8ckdbHsKP45oV516PQwMQyMgDMSMcvTRmkN%20DYdFeLD+uesCVgpfSgxPcnPhxnyDym4WBWcUxjXIxcii8EVvc2G++H2soCyVbxMFh4gyMCFdAuac%20wqVa3kdB5NG5Zck7jHqlsd+IURuawzJ/xTLLlMou3BT9noCUjoXEDIZQRiUPSTkowTwaVaVSdA7q%20kVZMeKcCzXz6lAotlFpRrjFKW+oIbmhoOCSC/43wCu/iWfz77Ws3uiNfyKm3wL2zzcGxDjQc9yBX%205bFb9AT8JiM4iqMW9EPhn24BiQKskzlByR57Rj9S7tyR7r36vXl07oViq1I+L1E6tSL0rHvqd2fK%20c/U1z+RR8mz+zv+Ml6bSGhpOC2F0G91dfg1exudkRu4bnNvgnSNmUXDchbbpEsUo/XjffeaGojtW%20bDqCSwVXC/78bTQVvnGjqpL+u+yUSyqUeM41I5/Klx6uPSOuknKEVYORUPvcfQIlf3t2qg3mLkmd%2087/fjBLEbVTJ3WsHhrqOi3L35+Tb5tYaGk4bMbrr5RX5xMiNufQ/RQkW/q69PcPjqWEWBWeezP6T%20RnCEJ2FpTsw83LFi0xGc+ScEgRhSqS0UQflN4bgnXYSnSAxcnKFARW6VY44M85w6NjQ0nA/IwZia%20wOdFnqVRnoovDfT8Tb6dErZWcBrG8FZQB61v3ZpgD1GNFJ6R3DG7KbcdweXedzUh+E+pNTQ0NJwy%20uDKfGe+DY3ibJnqOjgFbKzgjFJa9iMZUFAJLhPtfXH4N/+5xuyi3j6JsaGhoOEcw1IcKrv79ZkZw%20NSwHMA9Hs0tcXZ++vA8FsimGczz5f3h+iE1dgpuO4BoaGhrOHeSoqYhM8VmiMpDJ/7xy62TxMWEW%20BdetZ7NM4H2M4uwSkkEn60Ah8gHbkYSyyXk88Lxz5vJyP0rX8rpnNb4F4eb8HHPR9zq0EVxDQ0PD%20eWMWBSeoRJi8LbNincXv+zi3TtGkgvIBSPN3GagClKb5vHcX70LBcXl6Zw0LwXOrLrD7CcVqofgy%20LzHFlguWKc2m4BoaGhrOE7MouIyYNBK7vvoU6aIoHsdlimYIozUjsJy3MxS20FkIO0VIAVp6UO9U%20kgvMKT/5+HpBKrhlyL0o3xXFRrk1BdfQ0NBwnphFwYWL8UtRPr9+RuImpIyMkKaCgqOcFgquH50J%20WrFnZP3tOTt4+EaSEaLn5OUeina4X+UqtL0oGxoaGs4Xr1ZwJhwpCkoiR2uUk7QJTG5KwxFfnIt1%20ZU9Ki5KTnp+zXGF6oEmbg2toaGg4b8wygrPHmbmyCDC5vA4Xobk07sVjBQXZRnANDQ0N54tXKziK%20Il2CERFpoeDtr3AdTvmi96Gg3G2ZQENDQ8P5YmsFx5UouMPIzSdvKLccEfmqgECOXX9O5jXY1EWZ%2021ipo+fUbWoATUNDQ0PD/rG1ghNqL6jj8uZJOVyXUVsqOwEm674Hd0hsMoIzD0i5fbv5HW5Xa/4E%20v9iqrKGhoaHhOPEqF6WV7ZYDiFw07yaE31o1n4gxshPaf6yYOoLLJQqUtQhPblcjVGvv2giuoaGh%204Xjx6jk4CkDEpBHOj6v3Mbox/8ald8yYOoKLecWiyN1LyX26+hyjU0E0p7RlTUNDQ8Nbw6sV3Fyw%20aNuIqnb7CVixWDy36aKUhkj3oYXmOTc2BW2ZQENDQ8N546AKzuiIyy/3oYyPpPZbddl2yy4ltv4y%2032fbruE+k7Gd16f34SLlGvVlA0sV8h2rYPTVFFxDQ0PD+eLgI7hc3L3YqqtXTv6LxOxcgQ8L5VXv%20RxmjvotuL0pnc+suSnEZbNUlH3OElFsmeaWSlepzcV7qn4k1f/09ec4uLMNn63v8jnvK77yWz+Q9%20O/lfjvLLa3l9afmGz2/x3+86z9e+b8p/+dV1ymv19fpZv+fIrz4Xv/t37+J/5rm4Vs7X1/J3PpP3%205Llt/sd7Z3zfuv/7zs9Rnnktr++qPf33u87zte9b99/vfebnv32FDRw22XxjFzgaF+VQwRnB+R8b%20J//3T8ztDbfhyg2ZfX+O+5KrUgN/u1k+gtPgudlyLmswknNO+nP/Z3H88+/d0+9n5x8W5/L30mfL%209Tzno7AfPvwdeV5f/4jzS5/rf//5U3736en80ztXHTM/bTKsY53P2LlF3vH7eR3H8s9nf//+vaij%20TbTjev98/dzi2Wd5Ln9v/h5rD3nm3qL6Nc5X158dR/LI42he8fup/pL8CAxpUcfqmaX/+/R0vWqP%20Z/k91TOul6N8QujWdazeFceqnMvKn/+Hz7s/fmee5Rwa1ab6sz7/4pn+97b55fnMT3T2oo7Vs6/J%2079mxup5eHFMczuX5Oq+xc5vmv3i2PDOUO/V9S5/rf0eefXo6Py0/Uz2j91Tnhsdp+T9/j747ljXG%20R6XgInij34sygjuM0D69D0WX7knnjeYEfBjNGd1ZmhCfy+kjHaeC0NARv/7c9Wd2C8pVnggOMewD%20mR+i2wfUkaCKOhYm2Af+fejmU+2osw+LUX4YNwXUPiAf+ckXze8DaBRP6s99QH7qKL+x+fZdwKYU%20aBWf7AsMJO3quA/IRx3tE7wPkNH7ljvLcDQKrqGhoaGhYU40BdfQ0NDQcJZoCq6hoaGh4SzRFFxD%20Q0NDw1niqBWcyUoBJCLHIgT14mMs+B4iFnpfPIXrD9fLNTQ0NDS8PRy1grNUwCJwywBEj41tbpxL%20CCg/Xze4+fU71sRNQdtLsqGhoeF8cdwK7vY2FJvtt4TzprKrQ4ithRNWTLEJpY4R37v3sfHzGIwK%20vdNoL1OuD2loaGhoOB8crYKjiHI3EzuT2NLLejijNAouFhb++SeUIMVnEbiFzdbNTf2UjXdYP8cF%20uq81KQ0NDQ0N+8HRB5lY1Er5SIsvh5dzFJtRFzcjZUi5ued+wj6UiVRwlGhTcA0NDQ3nhaNXcLtE%20U3ANDQ0N54um4JqCa2hoaDhLNAXXFFxDQ0PDWaIpuKbgGhoaGs4STcE1BdfQw5cI9rWLfUNDw+5x%201ApOtOT11aduF5P/6z5C+OX6PqImExFB2a+Rs6YtPpkzMZKyKbjjhbWPPn3kW1e7RnzGqNCM5Sgf%20r27jG4TybxsBNDScNo5WwVFcvgfXLe6+ju8KjQk7u51QgBQfUIh2NZmyDu6/8r6m4I4L//7z8Pi9%20KJuP32+jTx0pHP0pUUR5pAAdXc9jJs9mCsVVvY8SGzvmvXFfOec3RddGdQ0Np4mjHsHlxwgpHx/r%20s9+kfSZry/rpK96dgvtV7v9w8SkE3hgIq+FOJk3BHQf0q35LZSNdXna/9S/F55jKzW41qfhit5s+%20WS8p6etlCeqj9ZOp2OSRSjSVY5bJOdco4jbCa2g4bhy1gvPlbqMxgi3dkBRcJ6Q6y/rhn7vHq4vu%20fHwR+NP72NVk3WbLRojNRXk88JXsn9d3YaBIP0p/5pERY2H/PrBMaTnPg0DBUYD1yC+VruupNI8N%202u/u48dI958/L46/P36K3w97+mp3Q8M+cbwuyl5Q/FeUEAGXe1KCubm7m5+LjZUpK1t5fb+6Cct+%20qmXdFNzhYSSUCuPbl5sidDvBW6cQxoUGjg2dofW/GNGpQ44A69GekSHlfejRHgWX7Xn75Sll+z78%20/PVsbruh4Rxw1CO4XaMpuMPBaIdSeH/ZjYDCpViEbArgEMaXX55+Z7q6itGGewltBpC5VEZPGkWb%20wDP57PD4Gqwa7aVLlXLMdnDv3KM/Xg5tE+1a2m2o2OqU5xyjfUuKrfBK+3qPNmloODU0BdcU3F5B%20oNdzXf5DRMOWUdrQhSb9/vBXXAthW5RaKLcigAntSP397qufi2vcmwR2KsNKIYLr+Vw+m247yf1z%20gPIyWh0b7S0CW/qR3yape1enJH0r8eZ7UWbFMMh6SLXLd1niEaF0BXPF79Iu0X79u+5LG6USfPBF%20j7pNq/YcIhRsf9/w6FpDwy7RFFxTcDsHxxfhSSAbsZlT5baDmEstwpIgJjwJ1xSC5lcfjGzKcRNh%206N4UrNKYwA7hT3ES3inE+yNB7nqMZsrzuxi9GCEatWkTik4wDSVFARrNRrBMqYNj/O4DZySKkiKi%20zEI5Vco5lM/9z6Btz98+FMOhf75Trl0QTyb/M3gnFW+m+j6JIqZEfdEjFWYqUQowyqANSzunAly0%20bUnZpouyFkOlOUUbdomm4JqC2xmMWgjXEJBFiJsfTTdcKCCKrVcyhOEhsFCuvSAmtFMg54hFcs9Q%20gFOcyr1uFDMG90qeiwAV7sAl74i26ketUYbSZlFm5aAkyvVNQPF1gVvTv7xBEWVgVypeClMkq/Kn%20O5bSlWoFWCu5/O18tF33+oaGnaApuKbgZgdBSPiNKrbS5oRcCOoioP0/JCgNApcyq1Oe80FdyLm5%20UDZFMMe8VjUqVB9poQhTmHORUk6VInTM++sUyqA8l+/Oc475nk4JzjtXNyeGCss3He/ePxkIddJ2%20RqJNyTXsCieh4P77r/tS96erIjSK5ThELiHwQVTK6sPlTbhx1qEpuHlBiYVi6+eWWPUJAn6h2Iqw%20PrRi2xXGFGG4SClCqSiwaAMKMJVgOdZK1X1Pymyz0dmxIQJdCv9mm3BNx+/S/6HgSltQfr7K7wPG%20Tdk1zImjV3D//dvtZmJBti91m1Oo0Sm/bu1bPVKYgqbg5gEhRpmlYqPkUtAT1Avr3fxaEXJvHdrg%20mULrlVwovvL7LbVR0kgaP9ya1kNm8FFDw2tw1ArO2rbYlaQorlj0PaLgYqF3ERImvu128uHD33Ef%20ITsGDNV2MpkHQ8WWo2sCOue2CC0jmbbG6gnaJ5TaWCqjmrdqBES7cPv2c4y5rnUTo7WhocbRKjhz%20H1cfLkL5cD2mMrKZMiWX8xAixj5evI8ILwI39qJ89/6Ze2wIota9bQS3Hbh/BSmIiBRtVyu2dDsR%201hRbQ8M2qEd1pidEbwpoOeb5x4bjw8kEmRjNIXLhzkYD1z8+PX676XcyKcrKZPbnD1/jHuemjBea%20gluPjJrLlGHmFFu6kYTypzCKEciZzq817B9oKaNHjepEZ4rWrI3choZl2FrBxXqcI9iC6DVoCm4c%20lJoRbkZCxobDvRvymWIrVrY5pFBs19/D0Gho2BViVCcw53M3V2dagich6bGhYYitFZwR07uLd+EO%20vChKwujp/YfrEIAxZ3YCFlZTcOPQbyb6KTYLkI2K8yj98vmiotQkQqfNrzXsE+kKp+yM6uxhilZN%20S7T5uoYar3JRch+IcBS0EW7B/6zz+RnKjwvRKOCY0RTcOCKEO6P6wmJ+noza2vxaw6ExFoFpVMfI%205n2g7BzN3TUT7G3i1XNwrP10TSGoUyKkpuCeQ/8RBkZrGcaeCq0+sp4bGo4JGYGZRhlaNbpb0KwI%20VUdrMJtL881gtiATqu1jIS4uy1OZ/G0K7gmLLbVK4mJeCISS6pFc/C4Krk3wNxwjQtH1tEu5ZfKf%20wutotym4t4LZFBxQGBJlF7sXzDSeQ5Bcnr7uLbhlCGvhhBJTVlwUUyedm4J7/tkacxgChxZ7HhZB%20wRXJZamtHCM1C7jhSFHPz4ViKzScR+e4MXO+Ljf8bjhfzKbgbLNjN5EMOrHYWtAJYrKR7LagKK2H%20swZudKH37++P79+9i3xyVxP3GZGsU6/Wc71VBccdicnze2yh2H7+CsUmtTm2hlNEreBCqWXqz6Ht%20mKu7fvo8Uc7XNZwfZlNwtmGi3BCLvSHtKiLYhALZNow3FnEXgvTlbgu4c5F3DT51+RLSgHjtfmIu%20aQwCXwTFUGrv3uBOJqnY6pB/ymyh2IqSO6V51IaGTRABVEXZoXWKz5cPGMeWwZAhbX3deeHVCi4D%20SxyNpigcowEbI1McoiwtBN7UXZk7mVBAlOSqnUyM4BCoPLgq143gIvqqJCPL3KD53BWctqjn2fyO%20Bdq9VcstOZdLuaHh2GGkt3DFfy6pyC0KLvijyBJGYFtfd/p4tYIzcjNqyn0gKSCuScQiWMGc2WvF%20pjcYDX748i3ehTgpMvNt8T9ck09zcFN9629lDg6jhksmGbcodh/G9C02TH7syzkaGnYJHgyjuTD0%20Cl/4hM9C2ZWEZxqPnCZereC4Dyme3FWAi/LPv3eP9/e3sb1WjOiKIjlGnLuCo+iTUWPHh0qxRbj0%20kfZLQ8MhEPN3hS+6UV3/Xb7CN/V8XXg+mgvzZPBqBWd0JVngbb6MS9J82dWn9zE3Zj4MURwjzlXB%20sTZjnq2M2GKe7c8/T4x79XZ3q29omIJcQB7Rl70xSFbgqTZfd1qYNcjEXJitnCg0rkm/RVQazR0j%20zk3BcdcaQadii+iw6x/diO1SyP/mc6ENDW8ZGZQSa+iM6m5vYwTHI4LP0u0/5QPLDfvHbAoOWD7m%20ysyHCRBx5KY8VpyTgqsDSGLOYDGB3rbVamh4LXJUR9HFXJ2grHIu15Em7zEqw3uSfNhGeAfFrAqu%20ximMFM5BwbEc63k2I+lFZGRhyIaGhnkRQSlGdb1nxCiPIkvFJvGg5Nxd+47d4TCbgsuAhg+XN9Gx%20OpuP+jVqzhIAc3qxyPvd+xdLBBJ85NyjuaZNGcZ2PBniFBWc+bVYklGO9bfZrD2MCLCi2Ci55ops%20aNgtRG/XQSmiyX2vzvH6w7fFb/zYcBjMpuAoiI8X78IlSTHpeMEmdhbZdg4u16t5n6AVO6VQcDUW%20u5dcfIxITlGdU90Cp6TghhZip9geuhFbhji3kP+Ghr2DnCLvKLmYqyv8mPtfShRdztU1l+V+MZuC%2044uOzZZ9I+7vzxFtZEQXgQ6v7FSjEYrTaA6h1CrOgvDrItituaOwzPsJbEFMY6AA7GSSC8dz1Hes%20Ci5Dl0d3Ri8prMdynZukuUEaGg6DWFLQ82St3CLhX8FfDNOFomuG6D4wm4IzSjMa+vXnLiwaisfI%20y+4mFM+m8I7b75/CNUlZCl7JHUsoOPnlNlMUH/elvGN5QlGwCGodTmEvylBw/T569aaxdVRXQ0PD%20YVEHoKTLMn/jW9cZ6oLBYm6uyDEDgKmbUjRsh1kVXKx/+1CUTVEYMYr78HXyfNgycEHaWYDyypFg%20uARuf8XCZcoO4fiiACVlYeZUHLOLcrH7SLH6+PFjOyHWoFSN4JqCa2g4PIYz3vUceASlFF4No5S3%20pfA2mUjB5Wbn+L1hfsym4HSnoXfnmuwCTFgnFNSxBjykguNWPQYFR4EvLLyi2Hx4tFZmixFcSX5L%20bTeShobTwGJNXUZf8nIVnhf9TNHhe5syNMyHWYNMjNwiyMSmy6UjBX98JpzLaOsYcSwKjj9eKHEq%20tYi8CjdHFzjSdh5paDgf4OfYgCGnGX7+CkUXQWRXXQAZQ/c4hwWnhVmDTCgzc2aiHY3kBH4Mox6P%20CYd2UVJsSdQirRB7KLZiHLDuGhoazhuUG56n7DIKOo1daY4gvbeM2RSceTLK4tefbg2WvSl1mOCQ%20bYJM9oFDKbj0v3+/unkarV12X88+VnduQ0PD7hDzdEUG3L3vpiEiuCx3J2qRl1tj1iATLklr4SgN%20ozhfGTCSe02QyS6xTwVHbRnl2p+TUuvcE23tWkNDwxNins6ygsX+sZ27MiMvzde1fS+nYzYFN0SM%204h7uYyQn6nEbiIyMBd7v3nVfJigKc6gs5ZNr5GLHk78/h2t0Cvah4EKx3f8JF6SRWozW+nVrDQ0N%20DWN4Pk/XbbsnAIXnx6iuRV5Ow84U3BwQgakTKUoLuK1145+uIaCFAmThgKUKPtEzZR2ckdOuFBwC%20XewL2bsdKOy3Cn3oo7gW2VuYL/lt5xlGCyOovn5T2i7vmTrhztjRxvneelu3XFri2nBewzORZ1+W%20RCxRKeXIZ5YtpM/74h3FuKrLunj39yKghsZZX6ZnS2DK01lO7zrG+Rf1xS/qlSnKi977vlI3AnmT%208td9NKz7oh2rPKB+pm7HIVa1K9rMfq5jBlaVB7Lfp9LnNvBeozgR04xjSo/BnF8ziMjLImuM6pS9%20eYOe46gVXAIhGfVQRjq0JibnKTgWDXD/UXBDRZggpBDsLnYyQVzhUrAw+8NfYX1hAIxyTlBPTL3J%20BHgaIkbhnsWkkXohmMqJQLkqzGzEHlZquScXwxJE+mlMkGnj2LKtPEcYmfvNd+SeptZk5mjfb3R0%20++Vjt/NNUW6MI1u+Rb3KM9zt7lOmeGbEg+B9i3rd34bH4eLia7wjNioo7/t2U97941PQmbmUELaF%20bi96r4NnlUX9Yh1pv2lBlsczc8OIIOi0SvYyjd88DCtGB/opN1fQ1jwh2Z/6ynX1iHYt19Ut+1f/%206X//a2R7m9rwweSggVJ37UC4Z19me5v6kK98POO9+XvYR9n/ri3aFZ2UsmY/1JtJWOakrMrDI6Re%20uR2gviCPur7p9r9Vrue12Q1ymUF8o05/FVkj7wxIkWzftwlfnjuOVsERWLmTSRL2x4tuI+UQBoUB%20Q6Fgpote+BRCXCaIxpAuyqnLBDLiSSIYM+ox3I7ldyq168Iomyw4PyawBDGxNq8Ti7H+/8RQ/v/7%204nqmbnL8fwsBpj9t6fbhw9+RzEnWwoHgC+FRBEsaKSkww/1MERVlkUJujJEXyq5XVqnsUrl4P+Ec%20yjT2OL2OMnRlfN8ZUYRYycc70FTkXZ5fJcgWShyNludz/1RlpLzi3VfXUQa0F/Uq96SCy3qGkC60%20HOUuAnTYRlMR/JGKrAjyPIYiuxysr/S7Ojd8JgRqGT0QsqGIS7m1Kf6R9Km6xSii7i/GRuFdS4jU%20E59l36CZMdQK6dmIqrQCvsOvns33ah+I9uqV0BA5+jZlku+mjNOIIC/02Y/3L+XHsDwpezqZ1BnX%202/TPtpC/Pnkme2IjiKffDH1txJhQ1reKox/B6cx0TSSxE2BGRrV1mK6EVW6KIbZVcLnIOhOiCkIr%20RHfqfnFMn6OzYUrFR7FRLtbs+Z2KbOx+79JHqeA8l8JgzOX3JMQ+LhScdk1DB9xDEIUiqARRGkWp%20/BJPo7lOwRGw8ayRQqWElJHAlE8KT0IiBF/vIvdM7HdaruWep7VAV28IBdcrq1BwvnhfFFxdrnwu%20FVzQcqkDWuxctFcLAZ5ttgm8y0du0W2kYvHnkcKq6ZdA7IRjdw5/vXiuJO/MkWatCLSrlL+1seuE%20axiqpW2Sf9OQSGM1kQp/qKS8Tx8aaVGinpHSoECHkCNmfaDtXMv+7Pqwf3eRG+C9qeBCcalXMZYX%20Bk8pj2eW7W0rf2WK9/fn9gn9kfKo7jsKLuRjKTNjLYzRq45nlVX7MGQPUeZ94yRclLtCKripLkoE%20lcS0IKrK6nX9LQBzYBQKI92H65BWsLZmUOQxR0aJUFK92zAVHEVIyeXzhJZt4GrllgrFOwk2ieCq%20rXvPuV7P5RJisX6zL1Mq4FRq3uM8OhkbcShX3pPJ+xcCswjsPE84Pytzrygui3KRZwjyIpiynMq/%20K+H5FMDQbSGV9Jy/VwVBLUZwfZtl/dMIUV7KJs6V/g23YK9wsi2GSpuyiBG+d5Z+jvr3z+qHzCtT%20KjqGCLrI+9PorfHwT39PKZ9n497StmhAP1NyeT6Vdhpk3b19GtBq5n0oBZejuKFMCmO7GDBDN3Pt%20nUHntRfG+RztTR0gnAKagttQwSGeodWU596KgmtoaHjCsuCjXYO8oeQkBsuz31zLvcHi3DKDhTKj%202BgGi9Fen5xbN9o7dmXYFNwGCg6yox11ft3x6aJpaGhoOAZEYEpRcAzwUHZGduUcT8kykGKmWnK0%20Fwrv6vloz3Xyzzn3UJLHiKbgNlRwDQ0NDaeICI7pXdOp7MyvrlJ2NYzkKLJQev2cHoWX7k7naxf8%20MaApuKbgGhoa3hhC2XFxmmLJdbrl/9SISyO4xeiuJKO64ZzfMeCoFZzJbKHaIq4oIVFXGYlVQ8dk%20AELcNwjzXYam4BoaGt46UtlFXMGHv+Lo/xSFFdHHRzwPd7QKzrCZ7/jqaxctZ36rC+HtIs4Si/Df%20PoJqk8ZmrTQF19DQ0NCB3M1lJObtIpBOkMoRjs6m4CRclNa4RchuUWLDEVysnSkWh7BhWz3lOhoT%20oGOg1Ha1k0lDQ0PDuUB0aASp9MouFF5GaZbjs9/m8yaO+vaJo1Zw1qJ0a5ueFn5mSG5OjOb6KhOd%20lFeuacn7x2A06N7momxoaGiYhjoiM5dIZXKOa9O00jHhJFyUkUrjWRAbCzn/+ycW7uZiUff6b/Gv%20ff+muinnUHAU5aHWwTQ0NDTsE0ZoY9u8RVRmOd9GcEeE1yq4GGFedKPHpuQaGhrOHaHgeuW2UGzV%200QjumGRhU3CvUHDd3nfd3GBsr1RtVdTQ0NBwbjC9w1WZSQxE/f/YDP2m4LZUcLkruYWO8b/fC3Hq%20EoWGhoaGht2iKbgtFBwrxuhNBKaNdc0RxmauZSR3rFvWNDQ0NLw1NAW39QjuaddtQ/Opu+o3NDQ0%20NOwHR63guP1EUvowZn5Qccz9J9jDJzUoK/dYKzfFF/zaObiGhoaGhuPF0So4bkCh/xRbfFurKDtu%20wNzJJAM5KDffmaLYPBMfKLz4Orql1xD1TiZ3t3f92YaGhoaGc8BJuCgzoCM/UljDCK/+2nN+1Xd4%20XyJ3MqEUPZe7mYiGpOje9Tub5McZ62P+znumHofPZRrmsez+uf5nmvu9y/7Xaa53Tv2/6tqu/k+5%20Z+7/meZ637r/mfL8a9839X+mud+77n+mud+77H+mud439X+mTZ7LRI7W/6c8H19a//pt51M7R63g%208pPxuZPJ2AJuIzjbePl8Q47gjPJWBXvEfmsl/bn/Ew2twW98or8/382vPf/tqDOG57Y55lZhviT9%20588/o/etymtKOep7fOZCIIw8LZaf8sw29wyvGRUbIcuXC3jZc3Md5S8f+elXLuixe1Y9v+zaunu0%20q3z17dj1uY/pXpdn0u7UZ19zvL7+EXkG7Rb+mfrcpse6nWvaHevTXRxr2rUF4JRnXnuUZyoB9XR+%20Ck2+5ljLBscpz+SxTs5lWYf/x5437ZS0u0scr4uyNER8SeDjx2CmnIeze4mGc02HhLvSVweunubg%20KMKpa9Giwfvf+4R897lmRIvIc9/QF9N7Yx7I7xDrcQ7Tvofp030j+GXfdFTy3HddO7lwGDraJ8/o%20yX3Q7km4KBsaGhoaGjZFU3ANDQ0NDWeJpuAaGhoaGs4STcE1HA2ObR+7hoaG00ZTcA0Hh4l8E86C%20iURWiURsyq6hoeG1aApuCwhFF9UppFfK0PBdwHutF5EPBSCJFt11eK0QcHll2LLfzs0N4dDCvyMi%209r9/4v++FF3mlf0YZfh3t5Fd+i1op/ShvHe9wYA6qpc85dct19it8SAPNGptqX70e5f11GdoJftR%20fsqwS6iP9ox69nXcBX8kyAF1lE/wZGlb/3eJlAGZZy7TOCU0BbchrAPS2cmwuaYDEcwJ61MQGEZF%20zPJNIGxM5douQorlq451noSkc/f3t/2Z+XDz6/eCeS0I7YTw04iuLsdckMfw3RjY+rk5BBVBoE4p%20aIVF+2gvxZbGEGWXinwOoMlcE5f/s44MhexX7TqXIldP+dR5Xvx98axOfst3jnatIU/vTANQPeWl%20DRyluflD/aQU/JlPnpvb8FRH77YWD22iIfmhK/WV59xKx/u0axpF6qSNHckB5TkVNAU3AdnZBKCF%202Trd6n2dnYIf0c2BtEaDmMu7AUHJn7CSFyJHbHMStjrmmsNYZ1iYR37OZR0R+ZxrkdTBewmKFLh/%20yjEtxk6Bzzfa0F76UPsaxaiXOua5bNsU1q+BVtKmKYT04f3tr0V9nZeXfk4luA1Scf36cxf1Yyyo%20F4Hofxpf2lpKupqrH+XtndpRPbWd+uAP5+Wvzuo7Fxh/3qdeaFKe/udISp7S3PyhfpS3vtR+aEa9%20k179n0uhZp28G336rwyZV7btnMrG++UlD/SEJ9VZHZOO5uKPfaEpuDXAJNnJtWBAyITxnEyEcbtj%20r0TLyI1Q2iUQNeJN5YaInQPl8HvOOlIs3mkkqCUxKGZNwZHARHMJi6wHyCOFUSLrOKfy9s4//xrZ%20/G+Rp7b1e+521Zb6UB6Ui/fqz/wvL8ISLc0pnKIexeBzVK8UvvLKfHclDL0/8/M7MfeITfnVL2lV%20nujV710h6cKRwiF7anqdj0qfQ10ZDCHriiJj6CZ21Y+7RlNwI8AwBARiJjj818FJbBh4rpFFWoLy%208n5KTZ6IGIH7nRbcnEjmkW8yVFr4YamWo+s1kW+DEO4lD+3p/Y6YKOsqL22gjf2eU3DoI+3mnZFf%20ZYlmP84JfUbZqEcaC0YymU/SVS2QXwt9l+9LekkB7L/85hyxgfzkkyNF9ZO0tTzRc/7fFslv8qFE%20vQ9NZt9p3+xb54KOXsmTFHK+y3sd5e8oT+UxT5x5Zr++BlkvvKFdM3/nJHnlSEpfvta1rI7qpI8Y%201MmH8qqnQvRtlOvXfLR6CDQFN4ChuY5NJkUAfhPKOcKaAwSB9yMgBJeEjcgRu/+IexcgGNQpBYWy%20gPxScM0pEIEgpGC0bc7jYTZlUJa5kC67WkgMLW71VUd5a+u54F3y03fKAPJSFueynedAKo98v7qk%20cHIu+3EXkA/Fra5Js0m/r1FqY/Bu87Lql32INqN/S55z5wfqJ7+aB/Wn/MiDufPUX5SXPOs+Sx6d%20Ww4ovxGad8s3eV0dc+rlXPDmFRyBiIB0KsLW+clUCNx5xzkFYTJQEFfPLIhZPjmCSgE5F9SR0Euh%20r46QTDQ343qXespLW/qtreXrXDBzYbK5mRfkpd/k5ZiKR9umcnWP66+1+msFk3WRX47E5+hHbal/%20pIw0RSvqlHnW57Jv54L3ebc6SWhGmdQtada517Zlwrv1m7o4GrXUdKNdtcWcPJJtXLcfGlHfzFO/%20um8OaKvkj6STWtE5rzxz8oc80Kr8vDfrLD/9KG/9iMbOBW9WwSWD6mBMhLgcdbZzmAoRbkvQQ2Y3%20+hNkYIToGgJjEQ5HF7uA9yNgjCslkWMiTDY3tBlmSQZ1lL+21caub9uuY9C2qWTUKZnXuXRLBuP2%20928D9KHtHMHI26g+XUbZxrWA7Ghovnqi1xSIypF5xmjq74to27nnoNI4yDppV/nr3zk9GuB98vN+%20dJlKQL/qS3Oa6vwaxTbkS+9DG9mv/uNJ7anO6iu/17oGE96XdcQX+qumHb+V5TV1HMK71FEe+X75%20a1dl8V9dz0mxJd70CC4Ji5XGhQYIEDEkg20LigwBpVWUx3oSFxAWQp+ToEHd5Kl+WTd5qStBSGDs%20QrnVUKcUvOqunjmCmgPe750Eg2Oew7wUG+aFOdythID3qYeETlL46kv5qqdyaPt5HbzPoR9rRQdz%20upSzXdVDPf3Wno7ohgLItp0D2bZJk9pXu8ovFYvryvNapHBPBeOdz5RoqXuWxVH954B61HVkIGlH%20/Kk/Qd5z1DHhfdoy6xJ8UYwhvyHbPWnoHPGmFBzi0cmIKgkaASME52qBMRcQEGHk/fIBBC3/JLQ5%20IQ+CNvMTJKKe8sNYzqXg2gcwNgWbdZ8Dgg7UUX9lffzOkQZhrx/nsrpreCfBqD0ZK9pRns6p55yK%20Zh1iXrMIrI6OX+8eZJShG+8jGFMAZ98FPe1AGGpD/alNtWPSZgrnufPUX4y/lAH5fvzIWEkDZi7k%20u+Q7JguUYU7FlvBOeSVfgHzlp73fAt6MgkNkhGAyr5SC6bWKxrtztEcAejfCkvzGQPLCUBLimptp%20Ea73YlD1wcBGa1k3+fk9d76HgPbWnimAUzg4ZnvvGsqAdoxsUtHtG/pcfVNYvhapZGqawTPp5p0r%20nyGPEMDy5K7LMjDG5kQaQenBSOToTVKmuYAe1En9ghfL+zPflAXoZ+6RN/mWbaq+3L7Op9v1HPh/%20E7ypEZzORlSICxHo9NcwUs79eBfCkfxH0Kxhgg/T1EJoF4Jw6MdPay3LMyfjHhvUVb0PVUf5oqNU%20sqcEbYde8EMqMDSTPOIcl7K6oaNt64jHagUpX4FHBL728x+vhMDfAX+ok3rWNJLKJ8v0WiQd1saB%20PLWbuhltu+b/HHmSI94lpYrUfsqQcif7Lcv0FvGm5+DmAOIhDCSMjLBr94ffkvP7AIGUim4u5m04%20P6BVdEIIEoaEI5rJc4C20e62is1zHU88hKs8FWcqtaRTx1oBzgHvko/ktySfHI2mwptrBJUuYoos%20eV/9KXF5MYJe05bLoF7eLWlTdZK/ujqnzQ/hXTgWNAU3AygvwgAhJ6OyRJ1/y8TVcPxIxcbqTwE8%20l9BH/4RsCnwQqSdPrkLCeG7+kKe8UlET+smXuWnBLnhSXShPvA9p+CrL3MatPLxXvdIDpa7aergj%200FtHU3ANDW8YlBmBaOT/mqjhGhQIxULIp5GXozeC2ajGSGcXQUDyo8wouDA0S/3kR/in8pkL6XqN%20UWKpy1g+r90JSDtGlG7fVv7Xc+ugHNpXXtneDR2agmtoaJgFBCvBS+gTutJi9PRPt/aRMp1b0YyB%20IqBMJWWaa25PHZTfO7Me6kS5hQu0KJ/XugWznSQKOkelkjzTDUnxpVJ1bHiJpuAaGhpmAYFMyBO+%20sWSijAiNDP0nlE8dlFoqEwqU4s7PO82NbEsGQr4/DYac0880l0v5HNEUXENDw1Yw0siRi2SEQeAa%20ZaSi686dh8tMXY3QUuGkEnJ+Lvcu1CM27465tZLshAQULYNhFy7ec0NTcA0NDVuBK46AJ3AFqRhh%205OgGUgG47xShXpS0pA4CZPJ7kKnQ1XFuaEd5OibkT7nW5xrWoym4hoaGSTCyMHKgxHL04HeO1CTu%20M3tGnjIoaHVSl0TOe6V7cNcwCtae8swd/uccJb4VNAXX0NCwFjn/5GgUYQTDbUbwc1VmOhcYqZlj%20U0d1Ns+lfpRbm/E6HTQF19DQsBY5ejOqoOAoAG4zI5pzngvigqzdrg2nhabgGhoaJsOOHRQcoZ9h%208g0Nx4qm4BoaGhoazhJNwTU0NDQ0nCEeH/8fyhEhHFh5TKwAAAAASUVORK5CYII=" height="385" width="440" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 1.&nbsp; </span><span class="textfig">Variación mensual de las temperaturas mínimas y máximas (a) y la ETo (b) promedios de 11 años y para el período experimental. </span></div>
        <p>La ETo (<span class="tooltip"><a href="#f7">Figura 1b</a></span>)
          fue similar en su comportamiento a lo largo del año en ambos periodos y
          solo 0.1 mm inferior en el período de estudio con relación al promedio 
          de los 11 años anteriores.</p>
        <div id="f8" class="fig">
          <div class="zoom">
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UxgovTkP%20MMYvj6mis0oy58My/1JHSh7uHo34OO1LGQuYAslTOk25PR24OppMmfxOb84Dk9w8g95fCktuycNd%20SCStWbvWXRtULhWCX+0IKlktXzXktn4P5F0LfV7fp50rl96eEaVMlsLw1/f7tD+7wro+ed6TU59V%20v05SG4BwMymKm73XGZ7CpjJ0entGZJlqva/9/C9C9nWJsNV3yrPLd2sY/kI5YVSroCzcOxhh6qr3%20lEI32ClsIzX1D018g2frUFifsTqj9Lvs3xGFjFv4wrFBfLlUlq0WZl4+d08aVGSjYn3c2r/LIENK%20oR2MEGgfBmtwkJqu0Y4mY8mRYf7sgqG2n3nomSsA47VLB8S1TnZqRVMZqFjKhV9qtCmbnMLS1f+8%20izQ2bKV7d5fWcEphHjDCwMgLhS6NwDQc7TJ+yCGuuQHRLf9Zmcxf35fsvdHGx03XKS1Sj5TKPLBh%20oZ6RFzjx5T11qOuCWsWeOKiADdWqCuzo/zbjojUdpk6ICymVw4LmuAqxlI7+rkAqbb1RXZHc9/Ut%20RYM51ikNqkRso6aghpySPwRI4aEGvg8FysSw5NBWJvHnMCmDKpHfsrdNCk931dzkuTkqphTe5qjE%20UvgQJwyqREDF0Zrcx2n1barHd2c82mxvWzptMzRt4W3rjcamU1pKAcbmvy0dYXAlBpaLqMQzwGyV%20WPojDGj7gQj/lCqhTV23hbepmrHhJYxVt6xTKqXflvfSH+QI8/bOo43Gs1Ti2DWr+qdUXuBSoWgN%20wwh5XOYyKazfegCqYcIvrf+JKhGC+Hmrm+8Rnv8Pii4B4TgP8s7EeSkcZsiZmYrlJ2V5Pu3HYimd%20/Bd+ah+UmGTnSsQYl/4ZyJ/MSn9SE5FzUMgS4SlUKX6JkEJOMBU8ZzaF54SRBOYNEN4vMSzlzJkJ%20kE5bWQn376iiSzQgbs5MHjtVYlvmARzv1RGV3TZWyhIQODMvQInrhNJ3S/9NBBChxGjG9QXiEL9E%20fNbglsKr+JvpUH4YOc8nG5eI7xlc/pyeYoLSNz12qsSc4/kYmS8RkgKVCEbFUYkeZB6ilwYW+EaJ%20Wyl8qbBIU/5dMYcnJFC+8/8hyqb5+KSh+9y+8yzPi9KQefAgjPi+AskL+WbgoFRej0mVWCIWYW2q%20FbRJSCmtrjnGnACgZEsBf3ErpQVxSumQF689BMJL36BMOYFVWb68hFFB2NMu7eIBI5WYuIRRlUjh%20KZD+VpqDxkapssaijRFykBe+x9VLGyoL4lKJJeSSQ8UR3y/8Eqi8Uks6l3zoQWXRKFFFehC3T6Jy%20DJ2qG1WJIu6cm0t3AQQuNT5ATjCITGW1SYJXZaBUEV0gbdIoSfi+MaoSTwGooVJFoZpy2whyiQLY%20dcLy8KXibCqRikMaxhAeKfZ2hzRw6oOeCs6iEiE4aqzUkS+BSqK7UMKXQod96Tj5SsQGjpWcORpf%20S8JZSOK5VcpYnEUlfnZEJQYCC0AIYiCwAIQgBgILQAhiILAAhCAGAgtACOKCwD5ev5JkzHh+24TM%20ULBvmFk8rvkcOyslWQPGegDNd3NlAQNTt0s+cuFUEIK4R3BSAfud2COlDWzsSNR9E14fTdgliAjD%20xdWNXb9e3FbX20cTEMCVzYcIBu+Rjm3QT++UNtn503W46tAWDnBRmJwEkZna1a/1ih/2ybHFitOL%202CKreIHxCEFcELBITIriEB75NVGqFV46AhLLJcFVHK62viT5uSq8D/bOCydCPJvfAwEjHVbG+fQs%20P7VfcQLTEIIYCCwAIYiBwAIwSRDZLuP7HdasqZszebMGlMICgcAa0wTROuXVq/zCDT//q+WAGzrv%20XPkvH6BDj+/+60XTnwAIJ30O+hmBwGfHaEG0Y8G+Vv9QROgYmWM0jZE8Rs/+uXu0YW2Ejl1GnN5P%20WNtQfFt4IPCZcHQpCEEMBEIQA4FFIARxABiYmvM/Q4FAjtFSwIgpwmMrOdI9v1jgnmVOGsRhNYeg%20o6b5BUMJSxdEBFArYOyc7kBgD5gsBVre5JdYabRUo6fg+1U1qMOf+hQGOAuoEujlW0T+Jc0qFoQx%20LGNgH5gkBfzj8+auOp4Oi8eBIxIxOz2m/jGCDg3j2vbHi6ULIlbe/+QAyx+WMTA3ji4Fp9A0Lf3z%20B+EsLaYOBKYgBLEHWL98W5CAgO76Y65AAIQgdoDmtm+WloBVZBvTuvcbCIzHaCmgT0h/jxUzXFlh%20w6nUMCJ9RwZr/MCM/PleO2HJgkizdOiPABnIiQ2ygakYLQV+nSmQn1FThPPu5X1D6F5W1yacLHsr%20YcmCiHC1NUtL0EbgQGAsGinAqjHXR5/HTzPsG0sWxClCpWmOmOoIjMGGFNDsPPQu66UKIkI0talJ%20k50mrY2sjrCogc+LohQcUjiWKohzTU9Yc/VHCGSgG0UpYFsT1pFVMSVBWd3dNEvWiMf/eGBaGrQM%203tw9rA8Yok9JOm2DHksURJvErw90mgshkIEutEoBTTMTrpbd9QzI8FxL3BiM8RuDucLQ2rfIxmDf%2096x+olz+J/CxQZN0XyOgIZCBEopS8Pr0r1m1u8ffW4LCyChhOAZ2dM8OfQQPgdSib8I1ynp5ezqL%20vmmW7vt4jxDIgEdRChAqrBUCxejfPrE0QcTK77vMHjTZWVSO28coK5Zdo7hDlUvbuuDA/lCUAg6R%20pV+HdeMQ231iaYKIYBx6Yh7GRwixxHN+m3QRQL9MTwd/YZF5zvd4juP7ON5BMRAncBgUpQDNySoZ%20+oGcT7NPLE0QD9Es7QNN/jEWzIN3eHfoiqASEFToEDgcWqWgbUrf+nyuH/jjdr1ihlU0NGsZoNH7%20GrhZ2hI3yoF18MBqwMRLgfqRQ5qsNm+Z4s6lRPj2kmhxitAvDV5vvtuvDLrQKgWcvAZg2BI4tQ18%20v6quNGO11lQjpUAbiEuCyFGKhxREmFT/dqj+9ZAIlK5vqwf7FwRN8uesaej/CcG1jR7C6/3Pj6e7%20n3Ylfg4pAISeb67zcmsV9+fx38bZD2Fq95DqA2Ejvpy1WmjO7qlPR7p3q8M205cMT3scfAMPPV9d%20prpL9UidJz5hAPPv+83Hy7eHj5fHJAs1/3ShKAVoYCyen27YF3YVxIqJEajvRgyYFiaGUDA2z99X%203xNhVkkKviT/hVluroQTJnd5v2kBEBgRnXREfLnnx7VfTsKt9/S/ihyyxlUlJs15982ufVCZGoWS%20Kr8pZyp7buV3xTH6zMcG9QUtfT3CK0b32sFrnnc+3mvn79MVgRyCFHsbWDX6hkw5sIh7n5hDEI0h%20awK9P19sE6RAoPyehQkMUHRhiFqSBZPbB+jDdQHhRyuLiUxrw0wT88NAzvPT/pXyodHwTa3UUOAm%20OJ43HP/QVIcWXG1Q664aYGvzE0+uT5mlL2yDBeAaqMmtxNyYIohYHqyAMZaI1udyAczC0fz7mD44%20Jqwpbi2F6vdqZrFhumSFsaRj5jBhpnOY86TF0LQmaL0kv+4bfijxSgp7fHvqVdY5+pSmkL6wDdtz%20mPp2Nn1R9wVz+L4UB0EJrJjJh7153pahIYII8WAi0+ovVROzRKje8Bb/fx/XHxerp/prnwsNbRFO%20a3JVQgutCfdAy8/d9D0U1IRXF6Wpf645X+T36cp7KKN9IX1lHBhsoJGyXj2zPsVNgzX+FDeNoOZL%203Gg+/Xx42BJErJy0FdcN4uWuQLDG3/Usi/Py+mBNjgBN/XVfqKqHqu8pIIxLBHzJijA/2CXlvSF8%20JV7oeUZzdd/lTl+aBs0vMirKKW5kFEtKuISL09sgAovCJbA5ugQRJvj7nt4TcTICFcPa/B3PEMKY%20vO4GzVwYW9bS+qGprgjD2nAtDUodCgiiFAcGgWtT11l9b4XlV+entbTv7hlIXzsuSk1TiNoQJCPM%20YH8prOD/L5HgEIQ+J9CXZtEBVgeGbxz9TrohqS85h1BKyNWHI83qm9WUAdNE1Yg4vzRn5DiF331r%20XFud27UtXGG1w8Acom+cvnZc9ApiiWBd/q5nuT+5l9e7aJZOAHOMq4fVx8vv1KdcJZeuG/RNjtbQ%20+3Pq1z9Wc6q+2YtDuNQnlZNVMwGs4+g9n/aW66rnMX53f7eqlh4eAumLx0VJEA0ZUVr9ORHzsDZ/%207ZiwjmbpNEC7p+d/t2krfxa2FipNp9RTTXKKW3C0XMyfpZn7Gdm0RQgdcTb8PszdY/H3tVCihPTV%203WDbni5TM4FBmqQZub9+XI9A0odE2ChYCa2C2EKgDb8L2+hLluKWXHq21MGHUwEjiVa3GV2L/qFh%20uV+uJx48oHk7s2T+vUL8Nj8zAm38ui+kL08HTUjm39S804AMwihoUIernxLmbByO558kiM5pTaS5%20ewaMbjqJ7P1Mqxya4OcEpqQa2ieHUoMPmLxGEF7eGfGu+m+iO9NbxG3C+uoqv8rv7hFAmpG+Lvl+%20NYCYTdD3+F/eflv+Do309d1A5xxhBAgmfwkGjKAiJD6shDZBbAhYE4n+Bk0FVThEV5MSAYfw3POM%20yhZhfRq5n8qLZunhgOAiqNQhzUcTxpa6afVn96TXtR7Wtnmles75acuf3N+P30drIaUcHBe5IFJZ%20EOPl9doqDEIOXZ3gQQVd/UrNk5zgtZ+KORbRAxWsNZNaMdaMzOpnw58JDA6+GGO5KoF1g4A4ly78%20cMzR85SL46K1aToTqGwIbB1vVwFUfjRLlwNaVSjGVstV31OPuyhQBNLq3X2DgSD79hHnQVNOjot9%20C6KHr2yu57B28tyAMGDpGmExQbm27obV2UxL7Ky1lYQaIcRvVvmImFUKmERl9FR7EIH8LHHzgzUC%20gkg4FQCRWcuIH+f9Y53e9Wnit0Ei9VPSlTA9K70bz/b3zF8ZS1Bcm0dOUPPT6ir1A41PkrP4yena%20pDHQr3trrjqnOP66Dz/XHLMKIhO3aC2NmsL0/Nob7dZm+cZYRCporAUdE59BJZbrDQXlG5M+S/26%20Bq5yMKr848eP+q4f+6QNGBOf1sZc6ZesFeuU9SPcIXh6erJptqGwKbn0zlCQF/I0FJRVCgeMo1Qg%20ENgLQhADgQXgUwki7fMxzYdAQBjTRZiCxQkibWfa5kP6F3S6acsPPYSKkwfo19EPHCKQ5IMK6Gv/%20I+CAOKy9JH0OourD9fW19RnJu9LoAmVlNdCQsgL66pTXtqMNSJ90yQ//PhkC8kP8IX0pvk8+oE1+%20QFcJ1Cl95KHjAixAJ9/0w4fkh7RtlU/KE3zRBfJOvseMURCP9AfHr69HBaNI6khDUDLvd/3n0CAJ%20V+JBJCquC8RHcM3vluC1QQSkosib71iXANNDeE61gxlK4PtKl6sUCALZBeKgEBQfJuoC+ZUwkf8+%20wVJexHBdtAfEh/bQhLzg7wLxgeqqa9pIdSt/X1mhi+LY6fQ1H7WButFgIu/1pQ8/Ks0h+UHJEIe4%20fIf3h+CogshQ9LeLfyzDMAJE7apUMSKQZWirVI2A3t/fmYaEmHyPNNrAO3yfOMTXt9pA2nqnLy4w%207ZviqxylYWwP8mAVmq6Us82SKD3K6/PSJoDQA4aE9vgVv80yiH7kX3QHbXUl4ac+cdCJ97pojxLj%20HdJGIfQpD9KkBaK8SLjaINrLqkGrNvCc+OSDcpNv3u2CBFR5GtLi8ujnnj2AAoqAFAAidhUUQmA1%209A5EJI0SeAbxxMRiNFnDHDwTA4t4MCjo0ma8w3NVVgkqJ9+mYmFKwmCiLkAP3oN5vcZvA3ERLE0Z%208F4XiGO0Sc3ovvgqA3mQELbRHojexKXM0KYrPvVOfGiJImhrTQgSbOuWJDqprtpAPZEPCRb3bSAf%20OPEBfspTggQO3sSRLmEokC6L34aDCaIEgysFoKJkwttApRjD19q1r1IF4g1p7ikfdt5OInhXJYkh%20uUJw4nbF96BiyFMflB7fobwwTxtgROJj5ZWvLosD05JvaArzS7DaQL1AQ5UbdNEe+pEm3xDtSwxZ%20pbemxZByQjvSJX3lRdcS9I6P2yfgAPoRt4uO5EPpQUcpHuphFxxEECE+RARkGgZq0zSAAorRiQ/D%20jNUyXUwjyIKMAXnpst4ltCkbn0flgzL3CS1xcbxP3C7GqRi/asKTD/xdgyWkBZMpP7q2gXokDzgE%20oC++LKBo0hcfJcw3xPDQpwsoHN6RIA7hA4+hfIbywIp3GZIx6KbCjoAQCCDE6dN8JVBpXUx26hAT%20chXTcIWhPeg/AVkcCWtb01mCQVomKIn+0L7LAgLeaQQrvaPvtoH0JdzK/1B0KTOanpSxaq1U9Bhi%200Tz6WkRLw14FEcjcB8oYQhtoKIaXdWgDz1B6Ql/6pItQ6ArampTS/rJKfIfwsa2VoeA7XQJ7TggJ%20WTCwYmpFjFVmCG/XlAvCoyZon6W0Zlg9ikl8hA/LPMYCBroRgrhAwOwIEk1RpjhMEDpGcMcAKyaL%20yXesCdpySoGaqYL3B+ZFCOICgLXBKtH0g9kRQg1SzAVLOwkd30GwJexDoL5a37xnYDpCEBcEmnsM%20VMxl/UpAqIYKYOBwCEEMBBaAEMRAYAEIQQwEFoAQxEBgAQhBDAQWgBDEQGABCEEMBBaAEMRAYAEI%20QQwEFoAQxEBgAQhBDAQWgBDEQGABCEE8MNrONuEnmRf//KzvPuw/IkN/G/fn8V/7+c9U2Obe5+fG%205eAHQtobaT/ueVnVv2SvTnYL7I4QxD2DrUNy+rcfm3J9OGAT7+XtWhD18x4BYeCvWr9uv9qVX6Hz%20DteX1XWV9tcvto3KfjN2X52gpl+n5+D4Cbm31cPH68335G7timDKgftvFybo7NqQuPPtrxfVOUTk%20lW1S/lCowDiEIO4RWA8ED6ffi8kpHIcQdVlEmH4tiNVv7lZJOBAA3rXrG2eB3ptA/HP3aO9zkPLd%20Q/ms0udkyV6ukxAnh78SxMopDIe1RRA5uZxjK7SJ2Asi3wTKR2A8QhD3DN9g5H9/t0kIZQX9MxPE%20qxvbDMz5njA1QsQ9ewgRvLvHFCcJF9bp7/v6oF/iPr5xytmlWUIE8UeynIQRv63RumkRbxvh0zO7%20ogTSt8mT5aU+Ac4Lop5jkac3kD83QhAPDAlhDhibXfScnMYVQZBfVgi/mrW6BwpT01HhFr/lex5/%20X5JFToLNN0vn0PCMtHBYY+H5ae0f+q1AGSGIgcACEIIYCCwAIYiBwAIQghgILAAhiIHAAjBJEP3I%20Gn4/WlYcdSuEBQKBNUYL4verCzspWpPPzF3Z8evJzzwSS5+YsBaY62Ke6e4lhDEQaMNoQdQEr60G%20YVL561ebiAZadqWJXvm5+lUjgHmnIf9SDwQ+Ayb3EbF0CBjNUi1t0rpGL4gIIKtG/DpKYOsgUxqx%20aDgQmCCIND9Zd4jQYRGxhjRXWXHBcirWO179+mOr+Juwu5viTgL+73Bq/7ELBPaBSRbR/zuBgRi/%20vlDPZC1B2//z+MdD3x9gA4HPgMlN0zmgv98GAp8dRxXEsIiBQIUQxEBgAQhBDAQWgBDEAWDONBDY%20J0IQe8CuelYKcexFILAvjBZEDipiIp5jGwDzhDo0iPNUePb0+sfuQXXaVwornDJ2CqOmOmOGIy60%20Uz4QmBuTLCKT9TqgiGbb8111oBECqWVtQP78YCSBCf2lC6KtoX18skOetlVJIDAPJgmiVtRoaRtX%20rKDWlUoQEUCF5YKIlcQtXRBZlIAQUj6sYiCwD4wWRJqiAOvHQbM022h+Yi0ai3j7aHFAtRRu9XH9%20Y/vg2lOwiAiglufRT4yBm8A+MFoQEbTv9zfN8jXWkersTCwla0cRyufHB+sXIqzfryoLmeMUBmtW%20j28bwodCib5iYG5MaprOhVMQRKygFzz8NFUDgTkRgtgDLGA+SIOVvFvFXsrAfAhB7ADN8DbrR9/Y%20T9MEArsgBLEDbN9C4EowIcVaxnk8gRlwVEFc+oQ+Fq9rRQ3P2wQ1EBiDsIgdoC/Yd66OTWnE2TuB%20HTFaELXETXOFmphnZY2Ws/lfc3HQFGGlJW5LF0T6h/6oyDZYvJZTCAKBIRgtiA/1IVAIl62Yubqx%20X3JZWOEUN4Wd4hK3odMUCGFMaQR2waSmKf/eY7UJE/gcJIUlZH5ta4kbS+GSAJYEUZZ00YJYWA3U%20BpqnsUMjMBWTmqYaoGDRN5bgF7+O/puE7etXG0VUs9UsIkvhnqs/4+ZAiJcqiDS1xw7ExJRGYCpG%20C+Ld7e3H/f2dXcHT3U8TKIAFVPjr07/NEjfil7DkPiLL2hisGQsUTunoyECgC40gYrkuVk820HKo%207T5LFkSamVOsG+9hGbnGHGNgKBpB5DxSrBlbmhjpvLl7qJ/sD0sWRIRpyIipBwqM9+QOpdACp4+N%20pilCeEgsWRAv76cPvMgixnrUwFBs9REZ/TzUgMNSBZFBJoRpV5gwJhcI9GFLEPlL0+Pjv/XdfrFU%20QUQZzSGIAEGMwZtAH7YEEdh5NPUREfvEUgWREdM5l62xcTqEMdCFoiAy0c5v1N5WD83UhGCT9JeX%20zTI2JvMRXGCHSn2rjs0QmMbIw4SlCiJWbO7meVjGQBeKgsioKb9fY7Dh6Xmzmbo+s+aLzRHyC7Zf%20t1/NgjbL3twqGqZFTunMGo18jh0xHQJOgwthDJRQFESYkebZy2t5CgMBRNhefl9X8Xp+VMq17Uel%20S7SIu4yY9iEsY6CE1qYpTU4soz+vBdD8lKAhgPwbvznXNFvgjd9OcSuca8qgECtuliaIWMK5Bmra%20gDDG1EbAoyiIND+Z0Mfa5SOo1cne1YLt5r62hKw5JZylbQgnVlJboxDUHEvcGIziOYSQhGUMeBQF%20EUuGIOH2iSUO1jBaeqiNvhJGrvuCuhmBZaPcNE0WjkEWRkPzpumcWKIgIhT7LHMOmsE4vjv3AJGa%202bihwsj6WLoNgcOiKIj0DQGWkT7hvrBEQWTudB8jpm2QoOxjzlYLExBy0pfj3g5OTpafaRri4bzg%20HlIZBdosYurTfbv4xyzjPpe7LVUQDw0EA6Hg23Pt2PivFirS9n1emqoIGfXKN+2M1hSH/3rc3FdC%20au/FYNJBURREPwGPVdwXljZYc4gR0y4gHMy37qr8EDSmYKakg3AekwafFUVBfH++seMwGBHd58DF%200iwijHvskUw7/yYJ49QBljksK1ZxV2UQGIeiIPaBaQqdylY1Yb/a9AQLAPD7PhZzjXZcRqHftTRB%20tH7TAkYYaYVglcYqBWuGJrcrug5WDgwDipA9vnJ9KAri9ozfGvwVGEuJ4MEwWjFDnwSBI2xrQv+9%20+rFpjmMtcSOvJcDESxqkGCpYKDms4JytFwQxBmymg3XarzffP55vbsz1oXWwxs4jTUJUqlyEEUG0%20pW5XNyaYMINW3Pglbvi9wAoILd85tCC+XF83xIFYHmNObZsDqizyhPtT2H6GlWYQBfpiqRjFlgPW%20r0xCOHdTkvTmsK7nAk93c9k5tlhAwq1O739avb7e3Nbuex2rHUVB5MgMrYRBiHKwyJumKYzD6hn7%20hbdba1pa4pZbRMz1jx8/DiqIEA8BfL2viFP5q10mEJHtSt5akkeLC2HreF0g/Sp+5UpNEtKn0nCq%20MMtHupI+NCUvXHn/78v7x9NT9etw4kuJ4BBSwkt1NAdIu9Sl+Iyo6uq2ob2EDP9TMkbmv/tmXTET%201NVFul7U8SYKIpZKTVAdHuzxfFcJImCXhgSQTKjZqiVuT/c3ll6pubvvPqK10xNDQwwsDgQxwiQh%20MWKmK8R6+fW7EYqX65vaKX5yip/eNSK3OH3Lv8c978rq4a/SWudFVwTRO8tT7Zr3iF+/wwl6bc3s%20OUBraJ+DdacA6EvdruuzUpzUD7zz9/0mKcLE//8lUcK9V1eemUutRt7vQ1EQmb5g0KKrrzgH5hDE%20NVNXDisCkcT4FcHWxHpfJWFbpWfJQSgR7/X1dWOgBitjgtUwfiU4EhIcz+1bSZAVhuKp8pSENrUU%20qAQUQg4qmPgSMOU1h6yd8qPycrVv18KNP28u7Qrq/9DN9WODehEPWd1cXX68ptacp7vVLbyD0NWC%201zh3D8/RGhyC9MY2qHSYaJX6iSWLOBfmEEQJSOOS9SDvf98ZOErCVyKWd/Uz+kN5PwshkkCL4btg%20zc0mL9/t/S6MtWakbxPwqQlNk1WQUPNN8gkNxEzeqk4BdFnCSPLcgD6+bkU/E7xUfxUPOWuX+ES0%20Z7P7Bg8VHO8x6v3ymupjwKBXemsbDLDgNEiwL+w6oQ8DmiAmi4UlgoBGiJLw9dzPMUpoCiwJn9xY%20QRuKkoUV+CbflgaXg9mmACt7jlMZjOSb4IlOKPDUjGwEL3PwBnSQo/+Mu7mrBstoOXg/zlYr1a4P%206Svb+H5VrTXFrPZp9V2wi0WkmWbav7FAldsgoBdIL3hZ2H+JDBDw3FAxWGWdjT4w24TmK4x0TgvB%20TYHTSvB843mlwCNcaRlwyoJX2L77lnfltLhiiDFLX9iGds8zNbHPuaQpgtiMfCbiFbVXgYCtz2pn%20R3mcmSBinVFU0EpOlhKHIuuyrB402Ydo9VOAmqRVs70a6aQ1RVfG80SJV4YKlQf1MATpC9tgsAaQ%20CCZ8XxgjiOoHQUTa7zmRmvtSWMnv3Mv73dkwmlBqFospqmmWn1WLIl1hzj7AhEMFd6moyozQJZ4u%208MGGE6/UVzVN94X0lW0womgT+l8uix11CiLNgJbVIAcV9Zw1ZQljHqyEoX1EaTE0mO88b1zlbwsv%20+ev756e/n3aYnvpTHxJLydX8V8lCOEAfBitOEd4KtvUBS3zh/RySNveiCY/0lW7kppWK09pSLV1j%20LhEwh0hh/eFLNHER7LvVtkCXLCKavHHp29JiTEF0Eaq5en/+PPfX94xu7ZPIpwAUpu9PIpQemsrY%2095TWnFi3ogr84+p/45qHJ8fo6b67LulL44B1Y2UNgmintyWLade39XI2TfDjJ6x0eBTrTL9f3W4J%20ojSzHHN0GwTCeaK1+fueOUeTI1aQ0HSrBLEaga6sJIwssEdxqS0HpnPo98phMMg/c4ClOm/cAJ6h%20JbDvKZz0pfHQWlMJolVcukcAJXxAfq65ILKMjr5oLoh0nm0ky5iiMArq/QWibbjS80IYmp48fnbQ%2090bwcLREoEllUSrlCHMvdVCLvJFHWXOzgi+rdV17V+KLlmcM4sAf+0b62nhorSnNGS3eBkx7IFg0%209ahA4tBcZasUFjNHqY9oWgwhrLVzG4Faw0r+jmeHIvSpQ4zurSTCKsFV2LGAFawEsW5ac/BZW937%20sNxl8Q/VN05fOx7yPiJtehtWT8Jhi2ZXPYLY92yA//X9KXYZDIT1ud5Sfzq1gExhJqaXFTKleUBg%20BCR8yousYSOIqm85zwOl+yyMgR0bLa6/uU+kLx4PrdMXLYQZ5R8Yl18K7Lv9f25Q87Rh+nTFYRWx%20nAjsHKgEvHLq92GFK+FLrt7pQF2y9lNriG0dcZsS964UrrB0Zf3xoaa10hePh0GC6InT5x8az11j%20xHQ8UFy2jtJZIgkLVwSl2hpUbe1CWJi7JL5cPj0C6JOapfvzv0roLO21pcNVLaZ6BNTXa5fr4wX5%20s3uEcJ8LWjzSF4+H4vRFqgyb6+kiWJt/5DssbWNaJUZMxwOriNWpuhCVa2hstE1W6WVl/0eRFfMO%20AePqhRMrx9Yu4ptzQthYONWznPvmhvPPhvrd/SGmLDzSV4+Htgl92zoiAolIXf782uV3YUbsGKiZ%20BBvSZyqjQNetsDrcBLAZiKtGxBFYOcVTGggm8XAmiErbf2MOf35NDgV9yC5L+urx0NY0HSyIeVhb%20vNxf39uI6UKH45cOmpBGO9FVtPX3Lgxa+yamBHErrnf5czn/zPn5Bs1Ja7q2xCmmm4UdQ0GnLx8P%20nYIo4gwh6Ni49T3t/zhIdzqg3cubU5qicxvtu8IU3vbMu0L6WFSEUK7pR7bEbw1Ljh8vHXrhQvry%20dNAHYB5xvaKm+lOUhntZAse95hlzDLKIJYJ5l8I2mjUufMufXSH2UleKnAK0EJopoA36tvl9mO77%203im5lngMIEkQG57I4vT5ee8Y3ZX09elgYp/ftzFxz6oMG0lbXTeT91r6xkocnXEj6OCoXS2iNCHf%20bp65511hzB8ealTsHCFB3BBGuZZ627JULfE2/G1h7p7vI0D065pTBQrx+vyMoB9jXjl9fTpYLwpY%20PfPy6tad1p1cCSATwCVBLC1xA41FhDglwrkwMQKOn6Zuxe3w08ehrxOYBloTnv44FKLxwSvn2bLl%20aC14UprG6HWYuba6yl3+rL6n5YUQ+rrkO40wtqVf8PPelM3TuyJ9fRqYtGXXBSstrDmaiPH19tG2%20TzEdQGFoulIw4pVWJ/SOmkIcT6zaMc909/jbdnlQqfaNJFRbo3htRE/OduXHiOnOsOZ9Ynjql3rH%20ohBG/9HqJdGYeqJ+uFd92bKxjvrZcHk8d29CmNLOp6DoKnHUC1vcimkU/C/vD5a3YyDlYDdgFUUE%20DtVRn0t/Gn5+TE3Xlgnztj4i6W208SHS64NpWyoWYhmBa1j85FTJzbsdxGdX/jGaIJ8VWCv4gPpB%20cFjR1FY3rf7sXqObXd0L+xatsa506yvK41iLO1IOjoeSICJUEA+LZ+31RBy7T0IzhEhoZ2umJE3Z%20RXwEO0ZMDw+EBqFEIJt+fUc9NX4flpwJYeKLvj4+6hp+oL430sj81mxOFvRYSLk4HkqCSJOFydTb%20ZEk5BWuKhqJyIL6dDFAifnIIrKx34DhAENn5TuukJBxbrg6XEPpWURe2hLHwrWPzQ8rF8dDWNKWC%20VmwI3hFUVqN1nauWtr1t9SsChwcCQB+ydwqkvsdyIVS8NwZqadEPzNNVmsdEysnx0CaIc0IW1kbv%206gowwqdKCSwDJiQIFxbJCUhJYGjSTrVc1lJK9W4W2KX7nNI7djcl5eR4OIQgApq3Xuu+pwo+Zn8g%20UAbCYALhhMRcbQl3EUIBYYQXvDCS7rGnsVJOjodDCSJQ04SKxEH8wPJA3VRWKylKJ4y0aubaKS/F%20zDQZS/SWwAuzCiJHZTC5b/2yGtzjSm36QwqiANHlYjJ/mZDVQmBUV3NPNSltBgTnEvBdMKsg6vCo%20/BQ3rvnhUQiBJvSZA8QRhuXCef9Yp3d9mvaNlA/NNeKoDJ77eP4az/b3rHSlfoiLn6vqCYdwWpw6%20nt5T/KF+c4n/WHBSSp/n/j29M5dfaeeYTRAhjoQuP8WNJsD2H4OrxeDHcJzFqgXq4Zbr+OUDipOm%20aun5ro5fSyCEGI7S8326m5ubWhIqzGoRaYKyusba32iAFMZHWX9KgXOwKuf6urKeQ0BaQ46HFyB0%202ynjJZD+GCwpvpYaDgUtEa0VHgLWBnME5lCQF7T/UBA/PyUe0GopYZ+0BPuMTznz+OO+NgBifDt3%20pDbDbcLQZqbbMHYxrpoCQzFGyMHY/IxNf+wfmMbkZwzdwdi6mkJLWlBDMZY2Y/Oz7/h5Xc0uiIFA%20YDxCEAOBBSAEMRBYAEIQA4EF4FMJIiN/gcAUMOe9TyxOEBlhHTMiBoG0CbkLxGPUb+ywtN4bAkYW%20x1QY6Y6ZXoEuQ8oqkPaY9El7LO1LUw5tGEXLj/dRUyzQfsx0DKOcTMf0jarzHBoyzTambqHLmLpa%20lCBiscg8Z9kMqWAmRWEcrn0MBwOQLlMqQ4WRePz/YHj8y8HxyQ9/yWKZn36V3gUYh3LCDPlkcAnQ%20BcYkT0OG1omrvA+ZBqGuKANzx0PSp6zEo6xDhJE5YEBZh/AC+YYHhtYV+aacQ+LzfXZooBiGCCPx%20Ne86dO51WK4PAApIQaksXF8zEqITH+bB9WlDKhYCWQUkYewikBhFldS16ACGt2MfEhSfb7XNifFd%20ysd7KmMXMxCffFNelbGPeYjHO8SjLH3x+QbpQxvQt8gCunum71MMtoIlxZGCxXWB9HEwP3zRFZ/y%20QUspMwlwG4gLlPc+2kihiX/IV5ciIT7GRNawLz9Cdy4OhPv7O2NKmBfC9FkInrNEDcBEXUIFSFtp%20Qsw+raY4EBXm7BNyY+K6oojfxjjGwEloZdnIN+UVc5Tw+Pv3BsPjR5G0ASFXfCmrruYXDKP45Im/%20OHdBTAl4t09h8n3qF1DevvjkRUxMXMrQBsrl88K7XfFFGxS3hKqL9oD4ErwhQiVaUlfE72v6CkcX%20RIgDKEAXgwlUpgTEtE9i1BKULgTBT6X2MQEgH0q/D7I2VKqEsA8oBJiFfPXlhzRhGjWhYJwSVNmk%20yztcaQr2gXiiTZcyEy2JB20Q2CFLE71V6BIQQfEpq77ZBcrtlUfXyhzyDf2aumoRKtGSOKof8tNl%20BQF5F28O4bMcRxVEMg4hKSjo0zgwr28GtjEm4DnxYWLSpWL7mEHMqDx1WUIqRswuRuurLJUTYaTi%20uvpiVCjfl5DAZG3pkx5xcZSZK3Rq08YqG3km7xKuNhBfTMa3uEpocqgPTj5gZpW5jzmVD94DXfkB%200F71Sto0Y9tAHClJvkGe2gQdmlBGylvlv+LJLsUALUjXvpPypDKPwdEEkUEKMo0wofX7hASi+M51%20W3ziCbKaMGVbfBGYdKl8b9XaCKp3yDvlAP67OcgDgmQV5RiiCyortBlSseRFzDskPnHIA8It5u8C%20dQUNKUOfkJAm6VNm4vaVFUAXUyKJnl0Kje9Daywy5xr1lVVpWV0l5QPa8qO4lJPygrb0xQPERRCJ%20J+VkiqGDH0ror7E9gIziKDgVgAbqAs+pJBzvdPVjIAhOzEL6bUQhDnEhKo70yRcV1scMqiAqWJWS%20Q+mRlo/fxZhiAsXH35UX8kpc4pA2rgt8W8qA98hjF0ivyUt6r08Iya9nYimqNpCm0udbEpYSKKPy%20Dl15r80yA+rF5x/hbaMldFBeoBE8g7+rVQFf8g3lWS2krjK0ocrhASFCUJAuBpOWAVQ+BIVYaj62%20QcTgXVybJZQwiOnJC9c2RtN3FdcLYxeofC+MbEDtgtKk/H1alXS9UPWlrTJ4jd8F0Ryo3F0gPmmL%20idvii8bEoR5EmyGgzH3KQwpDNOQbfekjcMq/eKIEdSdIn7wgjLwzNP9t2O3tgaCQCAiZhxkajVkz%20UQlUDoVUAbkOGSBQk66r/yVtCuHRXkMISb71feL2KQQPyiHBbwN9HJiGvJEvaNTF+OQbx4ik8tI2%20WMFzmFcMSbp9+ee5LMoQDU986lnpt5WXfEBv4vr4bRDtoAeOd6FRFz3Js+U7WWN4jjSGDATCo7zX%20BfKLE89w7XtnCA4iiIB+GhkHEKiNkFQ68dBmVK76SEMIKeg7XYB4qqQh8QH5EQN3MY8H30FDtzVf%20AZWJQBEPYRxSVgkVgDG7wLdhYtIm30MYh7hSmH3pAwQMegLRKAfh1K8JllPCeq8NlBMayd8GnpFn%206IdQ+TwNgRRPF6Cf8sN1TPpdGMaBOwLik3Flvq+wxOEdKgv/UKYXupjeg3yIMYaC/IwBee/LPwyq%20PJB+V36kPEzLJ6svYWkDzEhcQNy+/BMXupAnhJH3u6A6Is+ydl0grvLDN7riYzE1B8l75KurT0ha%20yj/xaWV0tYxKGMJrEkZAHufA3gQRolCREI5KIuMISF9FCcSHiEO08S7oqlgP8k6eNH2yK0gLJ42K%20Bueeii2VmWe6wvDQto+WpCVB6hNYDYCRPoxMvtqYku+KbqQvNxQIL/FRgiUor+SFFpFoRJn7QN7I%20P/U1RsGOBbw5RGiHYm+CiLaDIBAPgpLpPmbIMaZyTw0sRIBpEDroQ/8T5i6VGYaVFpZS8007D+gt%20K0Xa+GFk7rvQKJqUJ66yWm0gTeqY/FLPY+uqTQiBBJV8qA88xvJA26GtoqVgb4IIIahMmIvKPWeh%20mgoYDSbuAwpM8foEyj+H/mjurslugNVBaCXkfSAvxOWdfdSrhBCoiXzu2JsgChLGwDZgZJRUF2B4%20rAHMjxXpo6UXJOL2MbFZm491n6fNksiCSSEwIELe+/I/FSiQIUrhXPB5SrpQdPUzECIERQyJ4PZB%20Vs2/1wYJHcqSuF1Cq7yodcO1q3kZGIcQxAUD4UBQEZghQuiBQHaB5i6C1dbXFCR4WGX6hfRlEcpo%205cyLEMQFAiZH8DRAM6QfOQQa9AGylghZ2xA/ecCpmShhDEs4P0IQFwasH4yOxcLySBjngtJS07VL%20yHmuPiD5mEshBLYRgrgAIHwwvZp7+GH8vmbjUCBMpInwMYKKfyhQCOoPRnN0fwhBXAC0541mIH0w%20hBChmRMMyCBMfAM/bigkxIH9IQRxAdCqGiwPgtI1erkLZN0Cy0MI4kLAQAiL4cc0G6dAazcDy0II%204kLApHr0wT4vQhADgQUgBDEQWABCEAOBQCAQSAiDGAgEAoFAQhjEQCAQCAQSwiAGAoFAIJAQBjEQ%20CAQCgYQwiIFAIBAIJIRBDAQCgUAgIQxiIBAIBAIJYRADgUAgEEgIgxgIBAKBQEIYxEAgAwdarr5d%20fPxz9/jxtw7zeHl9sKOgfz3P98Nu8PLrrkr3bd50DwFo9uu2Ojee46u9u/5RHZP9/rKy8hGmM+Z1%20f//vaf3XOXCeCIMYOGtgtFaPb/Zb46H4+/78cf/14uPy9ufH699tk4jh4q9AJSWOYeD53cPvxpg+%20Pz7YP+xe/1c/+/XSPPtT/3eP77w/P1u8p/e/dtw79xzHzs9GVr/W6TXfSOE3d1W6c+D1/ufHy/X1%20hnu+ufl4vrq0Z10gT9Ds4uqm2IjwIO6PZDy/Xtxu0ff16V8rFzT51fOf+UBgboRBDJwkMHB3q7eP%20m4eXVnfrXOm5dxipp9c/lvZQg1jqIZphSL1LDIPe/XX71ZQ/ho5ekowp37n++sW+D0iX/53QQ8QY%20PqQe6uv7kxlU3vl6+2jp03v98vXaDAbPzHgM7FXy27/Xm2SIbr6bw+hV15TfOgwjSJzNa/VMTu/h%20SLPJV8r/prvcopPieoMoWlz889MMquhIOUt1EAjsA2EQAycLfh3Jn8Qxjs219mMsvMG7fnwyA4ry%203oifXS1dZxBLqrgxXG0GMespYRBR7BhE8HR/Y8OE3682ja5Pd3V3Y8bk7vF3Y0QZwgWUm7/1vb6+%201vG+2LDkULPB+yVHL/D57lsycslQ3W8axLfVw/Y7L9WVMpfK3Qbom/cQKaOV42H9F0LyYgb1BIeQ%20A6eJMIiBswaGkd6fjN0QyCBWPZxNh7FSDzF/pl4hyh1jZ2G14fMGEeNhRjLrPb2sru0dwhg6pMfE%20/fdkQElDvSd6j0rfvpHC5xg2xeg1w6R1r5Cr9QYHDJmWe4h1/lwvj7g/6l6zD8/LZY2FmYaDA4Eh%20CIMYCHQA5d2HIXFOFcxl7oJzpk3g/BAGMRAIBAKBhDCIgUAgEAgkhEEMBAKBQCAhDGIgEAgEAglh%20EAOBQCAQSDiIQdxYhn5102yABiz19kvY/RJtjsiqlp5f2h6s0tJ5VrGtl8HX+7Z2XBkXCAQCgc+H%20vRtEDJZtIv5ftXmXvUrar8U9+5EuLv/d2sxbbVKuNuUSz07/qPdhCYRzfqL2eP39+G0GlE3KYRQD%20gUAgMAYHGzJls/Pq1731FDmCCsOmEzgwkBw/paObOE0EQ6fjroAMn9/Iaxuo3RFQueH0xlPAOKs3%20iru5ubHvBQKBQOBzY+8GEaPHifYcmwVeXuue39ObncZxdXHTHM30/vjTDKSdBmKndgzpIVbHYskg%20YlR1xFUbOKaLI6cwwhjFq6tv9ZNAIBAIfFYcbA7RDupljjD1BmUAMWA80xFVvkcIGDbVM45x0jBo%20dcbhF4trRjEZT81D+r8M9IE/C/AOvcRAIBAIfG4cbMh0iQiDGAgEAgEhDGIYxEAgEAgkhEEMgxgI%20BAKBhDCIYRADgUAgkBAGMQzibGCBUyAQCJwqwiCGQdwZbGFhq8zN/bP9nd6fRBQIBAKngoMYRHoO%207Dl8enr6eH5629pLqGe5IkXR8uzx9+/OP2ezQf/l12+LN+aEmjCIu8EbQv5KjzHUFRd/Ow8EAqeE%20vRtEnSbDPkL5dXQb99pIj+HbOMWm3qSPYuVMU/yX9y9Vog6v97dm1O7//V913FuKh38IwiDOAxoy%20MoJy0UsMBAKnhoMNmcr4YYDoVYDmvNL6/un+xu7ZcF86uk1HtAn0Lu1s1PoEG+7vv9bGN92vY67B%20MW0YQk6p4YSaMIi7w+ieGiEYQk4gopd4/fBs/kAgEDgVHKSHyDCpDBk9PzOKKaxoEOuDuv2h3TJ8%20uUFkyI4e58ZZps4glvD29r+Pu9tbM4L/fAuDOAcYGlXPUEPW1C+HrGMcqadAIBBYOvZvEJMyxJhh%20eC4uL6th0LuHxoBVhu/r2jglpWrv1cOrPOMsVDOirmdJ7w5juf61VJU239DRcH2IIdN5oHnEvEco%20Q4lhjCHUQCCwdBxsyHSJCIM4D2yINBk9et856KmvHt9s/pcrjaBAIBBYIsIghkHcCeoFYhS7Vvg+%20P/21eUVcyXAGAoHAsREGMQziTmC4lN7hkAU0GEz1JonfNs8bCAQCx0AYxDCIk2EGbvVmvb4xc4S2%204Ca9c8siHP5NWYcHAoHAMREGMQziZDBcimHDKI41arzb9BbrxVKBQCBwTIRBDIM4CRhAba3YxaCx%200KYxqrE9IxAIHBEHMYisLORotdWvVXLVH+3Vo3h/fv54fPy3fpacW4loexgfH+ydriE54q0eqrTp%20eQxFGMTpwHhpuHQMzUvQSTdjh14DgUBgTuzdIP59X1XHrt3+tFNiqs346z2F7EPkpBltuFcvgXi8%20xwko7DXU0W35sv2X1XVKr9rc//JavaO9jH0IgzgdMmJ9q0uHwhtYGkVjh2ADgUBgVxx0yBRjVm22%20vzYD6I9zq9ylKUTi6aQaGcq2o9vsbNQRR7fppBpcnFQzHRrqpCGSN1J2AemRLgtudu15BgKBwBgc%20xCBi+MzAJYN391ANmQJ6jP4PFTrQm7kpGcSuo9tkEBX+9+N379FtfJNzTOMs0+mYc7i0BFae2oIb%20DG7ihf9m6IEGAoFAH/ZuEDXcqR5g5a+GODFoP8xQfmnicASY9e6SEf1xW4X5dwDDpBzRZke3PT/X%20R7fVvczaiA5BDJlOg4ZLGc6es3foQQ1q0Y4NyyYjOcfQbCAQCLRhyyDS4ucs0GEm5bQRBnEabLh0%204Gb8XQE/YhAxwDiGUmPhTSAQ2Ae2DCI9M5vnq3tmNseXel3M0/HfQpTTuczthEEcDw1nYpz2zQfa%20+C9jmBvGc+HDQCCwDLQOmTKHxxybhqkYGsNYMgTKMOU5IAzieNA7Y24PQ3UoMFR+9/i7MYZ8n+Ha%202LcYCATmxOA5xHMcQg2DOA4YoGZ16QGGSz1okNEjhA+50kOUYYy5xUAgMAcGGUS2KmA4np6e6pDz%20QBjEccDwqJe2BCO0ZRj/RI8xEAhMxyCDyLJ3jCJKEKeh01PvNYZBHAe/GX9JwDD6odQwjIFAYAoG%20D5myXxDjsbq7sWEz/Cy6ubi6OVkFFAZxHDRcutRVnmEYA4HALhhuEB//NePBxnqunDHKJnf8PGsD%20vUk21X9hxer1dTKgX+2EGPYK2pyUrWi9tAU8tqo1KTO9V+0vrJ7xHZRcDu1zJM1vF//Yd9g2MgRh%20EIcD49IMly7c0IRhDAQCUzDYIAIbKn2+sSvAUGHQujZn++FWUJ1lemlGi5Np5AdP9zfNxno7o3TA%20STUKJ5R7TqrRUW5twBDjOK0mDOIw6Eg1eomnMlTezDFqc3/Ng4FAIFDCYIOIMmEfIkbKjNjTmy2F%20N4M1QNFYTy71DnlfBlBGz59AY0bw9U9zdqlOndFRbt4gYph1linhMohdR7exMAgj6F0YxH4sfbi0%20C77HGIYxEAi0YbBB5PdKGA+MDkOkOAwSYcwvtsF6YvURbAy3PidD+vr62izOYeM/BgxDhf/r7aMZ%20M51rSuue4Vk/nMoQGGkQT3/PYGjM+4dAZQqD2A0MijbFn7IxaXqMMZQaCAQKGDVkWh3QrZ7VpTnO%20ItUQagk8e37OXDKKXrGy0R8Dh8LywPjyjHd8fOYuCVMvEKNr8VK6bT3DEmIOcRhsuDQ1TOglngPo%205WLg/VCqNcKSgRzDP0uCTQPU/kAgMA3jDOJbtTGba/V3idNGGMR+oGjpTZ3qcGkX1POlbFowxP0p%20lZP6QSY1JDy2URgIBNYYPmT6qxperI5uu7Heoi1gufp6shv2wyD2g14TPSkULsr3nKC5RW8M5V/6%204iHqQgudfBlw149P9gzDjrMphlRW6wmn97j6EZcuEM/+OpK+w3F9p9yLDgT6MNggIgQ3d8mA1PN6%206iWeMsIg9uPchktLsAVizhjKHfp4urHIDTqGkHKQbxw9e+6ZN23iJMNmLtVpc60dz4mP4dO7ek/P%20zDCmaxjGwDlisEF8ffrXFrYwJ/j3PfUSH3/aNglWeT49t+9DXDLCIHaDOVz9CPjchktz2Hy16zXR%20EDADkgzFkhbgkA/rsdUGDb/1+FL40F5fGyyd5DC0OOqchhDf8UZxKbQIBObGYIPISlIMIgaEbQ4m%20jAzLsMG+jnNqCIPYDfVATAnuqGxPFdDA94yO0TCA9nzXDHSdD/J1KGiekm/TODi3ofNAQBi1qEag%20NU1PkflE9g6O+R0U7+ZQ2JD9jHMiDGI3NFy69KHDQwCjVOqZ7RMYPQzR5X3VO+Obx2x8ih8wioeW%201UDgEJhkEMcCg6c9gvnm+up0mq82P3l/f2eb/XmqPYqclYrB4l0EMYf2K36/uv34fldtBUFwhyAM%20YjtQ9tAbBciWmMAa++ytabGMpV8bnyUNUaqnGI2kwLHwtnr4eLlOduTme+O4t7D7n3WsaRg+h5iM%20GALKcCktVgSV4VIUZ1erFcP2cPvz4/HtyVam6hxTPWOlqu1pTEYN46dnz3frk2kwqGzu19Ft+l4e%20zn3f0W0oHPYxcpzcZzi6DeZ5vUn0SYzyel9f7f7240/HGbSfYbjUVlwmY8O15Pp6QdBFc6zWg0uG%20TKMdY4GRVQOEtLjvkqtjgTxpCHlowzMQ2BWSR67otOeksytjmHRZfbWwgxlEv6jm43c1XJp6fb+S%20QeLZEBDXGz0Kx5YNKVz1Iml96qg24qJkSmeZmkEtHN3WZRDZ0K+5ULlzNogwCC2nNQN9N7+YByYr%20KXGUHQ2fc+4JlGgjwSK8q8HgAa9BL1Z53tzXvbpEV95/vrpsWq/e8R3iQF/1Nul9nULjwxoCtVE8%20xpxqYNlArtr4nnBNsdEYpXPCPbKCoWsa8Mm9XFdyWF0rnaUrsmrTdatKn0mvHc4gph4DxgwDgmFq%20eokDW7IoXRlEGTX9qYKj2ziejb9b6LmecX7q6te9+VEc9l4iIIaUVGREGWrl11T4ydcQnNOQKYZN%20zGVMlRijYRKn6I3ZUu/Qh68ZzzFueq740Jg0YVrSNwczp3sfV36lwXd2AQ0e5U1l8d8gH5TbC5Yc%20edsSMnrIjiaMQlh4TQeG7+X35ehzVToM26zf4X05n2blr+7VszzkApm5AM3Ju3qzgYAg/dLwf6Zv%20LDwZRpO5O0auUgfmR9IlSc9g4Njnjv7/7+M6KbZkojKHIXy+SLLmDKLkbledM9wgvr6aUVJPDEem%20LfNJAQ2BFFcOwlEKpdaxhjf9M3qWXomQF8Ubg2MbRA0BUP7SFUccQc+gt4zeBjPUDAaTYAz+vifG%20a5T+pntKDQ8Y6uO9YjIxH1fqmnNncd7A5MalYnLSyxS+EwjlrdRizMP8feWvBapOn3T9dzav9XNz%20P5u8ku+mDIlHRFdcW6MBRx541wM+E0wGUt3Iqa4UrvRLacvPN+xZyjN5JY9K4xSADJ6yUQ9Mg+RH%20ekFy1MhuzfMN79f6QHKAzWiMXa1/is4/64o3IwanxrAow5MsdGHOj54cvTeGiPww5ilhCQbRM07X%20ddNA0Gv73Rg93EZrqot5cqe47h2G8WyOqGe4FIHwAiBFLwFAye8ChM6nbVcMXk0Tvr8L8l5l7vj+%20LqB+SgrCDGEqB5BiUUODOF6xyKiTV/hlaaB3CK+c81zzuYFGNXwl3sqv4ns1vgnbNHrrhqreqX4L%20WOkhGtqe3+WXe19drPWPXEln+bCCH5mw6Ynni9lsUEp5OGgF+nNMacnanGJyp4hjG0QYrzEizXVt%20WCrm+W70hdE2jJ5jjNYw+fNr/tz5YWrND/W1+q1XngSClb5cvWARhn8X/H1JBrHuNdLThR4yFjiE%209RSArCC4uKGCi2xBX9HT+MH1oDGoXMUnoo2uh6SNGcUflVE8ld7tZwa8kfOO1zk4nmP4NNpS6aGV%20uS09kjl0iObGcSw84wr/v7z9/nh5TWm/J8d1gv/1/cnSsrQTzzXfoVGWjPguSCUYBp1lyjgvLQAW%20uai3GGeZjgNKA6YsDalt+hleKLSmcG3GrWDkis9b4sGwGENreS24xf/ZFK96hxqOxVB6fjFX98xl%20EHft4Y4BClCLsE5zvOjzAN6QfjH+qflGeged0zTA0Q0tuqLNz3s0kmSovMHCOJpzfnSN7jv9dXxz%20Kdyny3WORWmpBMOAAqrOMr22zLH689QZ/5AGEUVWGcF1y75qeV0YA778Roklf7pf+79/vA9hxr77%20kr8QBiNrI3gsqV82MHa+le8NIkqOa9XKr+JUw1qMNOyvXtELQ4baA4cH+gceEE+IR2QEK+NYuUGN%208A49grORplU1x4zB2rXnVgLGD56bc3V2yv0w8ENgFtXYQprk6CWyNeLbxT9xlmkLGiOYmE+Kibk/%20mKXIUF2uhwF7/X1hyTEcIqUWiySWDXiLBpWcH7bGMdysePAgYeJD8aK9l57N1ZPE2NJ6N6MYDaqj%20QyMJqnczdkl3bwx7ci25gn7YuC/Fqf3ot9WvyhieGh+kEgzD+izTS1tMo17iqS6oAfswiGqJeSY0%20BcU8qxjHMc+GvxSW37fF6fP3hSX38nr3cXNX/Tw3cL7AcK2NZDViISPJMD7PtPBCc0j+qjgl8B78%20gzKM7RiHB0aQurHGd6pTW3WeGkvWCO+Q/cZ1Pfdh+XN3j6041VGmVIJxQJhQ7tZTTISmlzhkYz4V%20ZZvoLy+bjfmkxZxkZWirY91YtKNnv1IvVM/8hn4P8sJf++395NjTONRIz2UQt4cjqlNgGib0ro2p%20upjNh419v89fXxkutc3lP6J1/9mArBkP14t4/LA+DTv4Gb/uuRKvDYwuaH4nRhr2j2JPkJ5/20jU%202LDSfcGPDsEYokMYxjzFrlIqyX6BwTJDmAya33gPZAylgP1xbQzJ2oIdd1KNTqQRCDdj6I54Y6EP%20PdghlaGFQl0GUa0trxjk133DhNYSW20xSh8jHdxfCPv7fhlKLLAB8Xd1YEG9AKMOw2iqJ1mCtmPA%20T7EdY36URqK29I+c5LykD0phQ+4zvzWoU2dGq41P0RiCVJrDIT+6TUZPvUIMpBnBJEz+6Dage28Q%20G2Prjm7DcNJLbKsQVsSqNynXZRBhuorh/GosGcTvxoQwQ8Mcnlnya+7vejb0nfx+oh8jiAJjIjwQ%20QOHK+InndTV5SLLA0Cl+HM8YUkVeeBfIKDKvONc85WcANGSLDTRt6FvYdiQj2OgfL9feKTy/dvm7%20nuXxkvOrSk+5rlNpDoe2o9sgIsDo6bxSGUd6jxg6DN/X282eH+HecGIg6SHSSmkziB5De4hivkoh%20rJUEbhDTdDFT1/1Yf9eznndYGRjDpYGpQE6sx1IPt+KQD+awHjh+8fHN5HWIXH52lBrhuKYhnsI6%20p2NKsl4K6/J3PcvisS8QHU7j59RHl1KJDgOEASPHb5ryXh7DnldX3+yoMC8wGEyMlT1zCz1IhzAb%20Tk2tUeJxj7Eds+R7yByiDZnSWkstNNse8U0nrSP4nM5wuWaQIQw0Je5Qf9ezjneoA7XuYrg0MAeQ%20d+Yk6cEw5IqsSMlrcY4MZ+6QL/Uyzx22COaPW+SU6LI2fpVBNCPoGuSMrHn5beR5oLz3xut77vwM%200Wp7xTksokql+rwYs6gGAd9giJIbwUitz7ue7cOfHNtmYOhTnQgPLBvaL8Yxj2zfMsVvSl4Kf90T%20qgzBbSVvCwaGDKNNPu3q/Dlk9Oj5bTcG1Purz7NlseLqwu5bXaKVl99cnrtkfSus5O97Xjs6A9qm%20dQ7GEKSSfV6MMYj88mqLYYYwzi7+qc9G+Jl/4E8hMVwa2CcwitqjiPLUVATGwP9lRP61wajimNFI%20hsSMRnrXhmhTD1SGycMMUB2niZuMkb8nzi4grz5vlr+U7+paGS38vgzkv8rHjRm+rbUHY91EmR/s%2073hG3s0YnpneSKX7vNiphzjE3/Vszve7nvX4GfJgqBRl1bZiMBCYA/CXhuZXDyszIOr1yJDo6heK%20MF/GsD7Dr5zepF5W8y6/ApLRqdPEr7QwsrqX8wYSv3pvck36zZAl6VYGT07P5W8MewrD4JFn8m9l%208bLnncL98zys77ovf8sz6gMjiDFkVOmckEr4eTF2H2KxlzjU3/XsGO8kh6A+vj3ZJtpzY+zAMsEc%20NQbx6hf/UXXy1Ob0vIOPcZXRrBxz/d4wyr8RhqGre5xyMo6VoazSwVXpXm58Q8bRG0S5l0d39Fme%2017b7Uvm6nh3CX7pPDp2BMaQRfW5IJfy8GG0QtcdHTDKEqab6p77X5c/uEWy19GK4NHAobGzHoBeV%208eUof36t/TJOMlb51RbDKb57b+Pa4WyB3ep6ffYwV7vnB7fZWaBZ3sb4ySf0enm/24yTxZvd3/K8%20qTv2Gu447LxEpFJ+XoRBvGmGsM6RuQPLhTXEkmJlHgo+zHlzZ39ydjB+7ZrV4N6v+LkrPeuKnzvF%209e+M9JNHVsyzglMySgOC3yCV4s/u92G1Y3uFVpSe6/RKKunxQOtwdXfzcXd7a0aJv2lo2T8KmjF5%20wrtOPvBpjP31zGSDiCsxzj78Xc/G+rN7KaUYLg0cA/Cd8d8v9if+buXTyf782haW3w/xl+7z8CHp%20FPw2lfH799oQJv0nPw2It7f/rd9x7xXvp/p9WHL0UM9pe0UbUmmPBzupJjt9BjAhbRvsE/FZQcaG%20fm3Y92CSHYNGRbHoRafWDDWKQzbme+zTICIEMJptfUjf+Y+q8XGz+Fv3ff7Cu1oKf84MHlg2jAel%20+JMc08Dd4v25/T4sf5b7u54N8ffdF/zogtfX1w1DKGeNfvWos/e2/F3PRvj53mcwhiCV+DiA8TFg%20GKQvOsC7PoKtMnTVKTWgObWmPuINYACHHO+WY+zRbR5FgzjkvsNvhjDln79MeMavhpIKhnGq34cl%20p+EPvhVnTQYODUaCcoWve4YGeQ7/M+zJ8CEOWfE8XHQZn8u4oEvMkLTIw8b9VP+QuKWw2m951bDk%20j2o42Va318AYQR8MU1OejvTm8JOnz7QtK5X6OMAgsklXLQ7u6RXepgr3x7YBhk694RMs3BnKIQbR%20Y5YeYum+zV87hBvG53dLCH9JKeAw3hvvDvnGEH9ysRk/cGzQEKPHk/M/PMkV/iTMrvdJP6Qrirla%204Vg15riiJ8y93CWZeqjc+8PH8/OzrWb16auHNejH233+se+13GN02FOpslL2rjl9yira4N9oKAzJ%20x0A/6WpYm+98Bj2RSn48YPiaXz8lp79U0CrafFadiAA0TKrWU2UE1/F8L7IPY+cQgTGfZxzHQP6e%20eAgehg9m0tCQCXXNzDAbz+zoJqccuCoO7yEsW9/dwY9hJ122W8RwaeDYgPfhQ98baoOUMld6kTje%20RY6QG/ga5xuWON3TAGXbwC7ys+Ef86xwbyNlKb8Xq9QzTHkcs1jF6wlosNFjxLXla4AffQNNaYiQ%20v8+CVPplY4iQTMUYgwij0hp9ea0YRb1FGT4mupkIN2FM8TA2MCo9XgwfDIvgjykP3yQ9axUnxkeQ%20iwZ5JLMzQS7lEMOlgXMG/I2hMZf4XQYEWd1YyDNShgb5O56hM8gT+eGqxYRjoYY0+kZDzaYjOr49%20xI++sp44RvoT6YhU+s+LIQaxMoTrYR0M4urXbxuKgZnliANjyvDNDYww34DxMZL0PEuM3OdHWE75%20j9aBwK5ARpFlFD5y/PKWjGPeu3IyM9rf9jw5vtMYsB0MYQ6GWDW8aQ3394eN7/bm2fmhh/TdZ2sw%20Jwp8XgztIfpWmLXsHn+bcToGs3jGh2F9b3XLFZid/GNQY3Vp4LNDcq35yUqWblKjMZMdJz+D/IUw%20DUGqAb0v2aNMTc8z6Sh0w+CFecnR0JYxnMtYnxISFT4vxs4hmgAlpj6GISwBoYLpq0UGb8bMW0Oq%20OcO/vjbGNBbTBAIVTJacIeF+q9c4xKjIX1+Rx+env43MoT/2OQ0kYMxMN1h5WhrNWV6tsZ/eIZ+f%20tbGcKPF5MWVRzRJhi4tSSxfmx7W2dJNfrVTiBwKBTajRi1GgoWnTE5qXy2Sp6K/vic97lk4tk6Vf%20Q+0b5IF1DOSBsmwYRuU7XTVypLx+ViRqfF6ci0H0UMsQQcQ9J8NnwpwYn6uEw067CAQCrUCWzEjU%20c43MvW8YRm8Ia78MoRbW0fBcwohSY5xTWazB7A5Wx0iGMayQKLJccGINf9PnT/jMm7UNNbw+/Vud%20UsMf80dU6DkaRIHhUGihFioCKiOJQ0hjyDQQGAZkyRqTda+RhScyhuwXxuBo/q3pjS3wfGCGQskf%2086YY63xk6bNjsQbRb87HEN5/vfj4elvtUxQIf777ZvHYtE9Lh72LMOUQZX/OBlGAfsyNyBDKHwIQ%20CIyHDakmIyIZklzJMTqzREPoQRnUI8TI+/x/9qmURRpEmxPLTp1ZpR5gfp6pjn/T+aVmON19yShy%20esU/31Kv8/Jy41AAu+9w3y7+6Q3fh790713XMznKawtvkjHURDthfe9O/e4SnnXFlztUXuTGPuuK%20Lzfle33pTkkTV3rW9y3codPEDUlDbiNu0hl2var+FINhkTFRY5NnG3ELbsz3hzqfZl/6yL/y7fPe%206Ebn8rRKae8jzlxpekfnh4NO2rBYg2g9v/q4Nu5LBjEP557j3zjxpg203jCKOP6QgTG8uvpm9wx9%20lJx/VvKXrhxLJ2PLEXFdcbuuud87Kp/0f/z4UYyTp8UKU1zpWe5EGwSk9LztPdyQZ/wxnfRRGnmc%20khv7PfIt2uTP5HYpw/X1taWPgOXP/L13Q5/pSEGcj1NyU74n2lDHpThT0sTpGTQh/T65khvzPU8b%20ZKzt3b7vdj1XQxkeVZjic/V+elQyJvj9M73r3VjaDHH+m/A76aP883iK469aXctagzxO6Z50SZ/R%20tbY4pftSWOne82ZbnDH3PrzROakMbQucFjtkinGzXmIqgBUitboYpwfVMGlSFjZMmpjAxbu8/Tl4%20EhuBwqjARHODDf1ULoy/rwUsCJcM1tyANqQNY+4DGGYYE8OyD5DvfdEGoBBIn+vcgF/EO/sYfhNt%20qON9YJ+0oXUv2ow55mwMSHtfcotBJ//70DkAfid9dMM+gLySPvK7D9zf31n6++BNjKJoc3IG8VDA%208AYCgUAg8OkNYiAQCAQCIAxiIBAIBAIJYRADgUAgEEgIgxgIBAKBQEIYxDMFqxNZKcfKW1a2BQKB%20+XGM80mXCq9z9rHC+BAIg9gBKlj7hnDsT5pzOTDLurWvR27X5dik6beSsDR9X4aRb/j8Q6u5tgnk%20tMexJHuu9LW1Qfmfe5k9fKL9bEq/a0PwWBjttfE7XefcHiPaK22uc/M9tIcuov+c6bP1wOd9Tr4E%20KHvyTBn8XuA5kPM9ZZhTbj3t5cj7Lqvt4WvoLBpQhu9X1T7muQ0j6YlncNBqzu03YRA7AOG9omEf%20y1yVLCaiQgWYVQy6C0gHIZJC4B4mbQzjw+4CBl1I27eQZWDGArpCB64CecUJMH1eH0MBLTxNVY9P%20z2slzHMLm7Bvkbr0CpfvkZbfq4UxJ2wXo8g3oIOMLd+BHuSdMrFHbBflQPo40YL8kybf0bd8OccC%20PqT8pIMhIU3qnXDo42VhCsgbG8y/JNogo9BJfEU5dt07B23FO96A2zfhHcdPU4BRQoY8j0Mb6npX%20nSDkOof6IO+7pk8+oYl0ALSmPrxh3LU3bcYw0cLz+FSd04YwiA5UoIiuCqYyESYUJYyEsPFsCniP%20CkQZmPDWwiVFz5XnU5UaeSSvGBKlQRjf4JvGpClsqlIzRZzySDnMoCdaSJikRL2iGAvRgHzyDdJT%20+tCe76F8hoAyrn79bvIj2pMWz/gWaVPf0Aj6QLcptJGxU3oIvhof3KP4ybtXdGNAnvjTAnnkW4A0%20SR96GV8mP2FTQF1CK9KCXuRf9KEcDe0Tv04BtCc96K80xC9SaJSNeFNAmuRRssO9eFM8xfMpdcs7%20pEfaqj/JFI60uVLPUwCtVZfwPUYVP3TnOzIoU405dSsa45dccS/aiG5TQB6hLfWnNMgr9Cdt1fcU%202gPSJy3yTRqit9c5U/m+hDCIDlJsMKGvQDHS1Eo145EqEiYXE4rBSVNuDpA+ZZDwClPzzzvkX1D6%20SkvPpwoU7yM0+gZ+0odG5JlWM8+m5J33JUAyjDIeUmDUA9/cdciI9PK0oQl5wO0KKWHRRUCh7try%20BqpXypBjjsMroAnpT210dIH6gy4oTujkMce3ZLAwHHPUpYeUek4XeIpvTc0/75NfDJW+4Y2T3K6A%20N5Q+PJSXYYpeIA3eFaSXFabnU3VOFz61QYSoVCaMgyIQw7RV8FjwLukirFJa1stKgkslEz5WyMgb%20wkPe6S2RFmmQX9JTGaTgcgUxFqQnhsQp37hdaAPolVAWlKW1KJ1C47s8U3nGAppqCAs/+fX0IO1c%20CY2B6jHPo+qcb3Edmj71SXwZbilhOeodyDBS52PyTh5JX7ymPOJKfKPvDQX5hhY0MMiXeFJOdJds%20qdEwBKQH3+kd8urTJs/AeibwZqqXMTKVQ8ZbTt9VnezCN7nOyenCCA9xdoHqVkdYil58A/qQ/6k6%20h/dIq9E5idbiHZVBPDwVpKe0cNSv1Wtyu9KmD5/WIKpiqTyITAXD+DAo9xiwXYRKafINL/z6Lgw2%20tYVDnsUsnvkUvgtDIuhiRjNSiQkltIA8MwcpYzD03FgPaMO7fANFJ6DQCINuUxWOQFq0jj09oD1h%20KJ1dej2iM3Qir6KF/9YUkD+l42nAlXvyvguUb5yMCJCRpTy7gHSgRZ6WeH6X9OE7KXq+4WVT4XMo%20S4we6VMWaESe8VMvu/Kk0SGlzTckA0pf5dmlDF7neFoTThjPpqbvecevQdAQL2WaCnQt+YXu6BvS%20gyaC6RzqpTbm++gZCp/OIEJ4CE4rRC1BGAWGVEvEC9sYkCZpUbFSOAjRLsrSGKVmBN73Qilm5DlK%20nm+jHIYOoVFO0uVdMRnfE9ORlr7v849QEeaV6hCI3mogYEz5tg8bA4SE/AmqWx9GnUhJqyU7BRhY%200sVBN+qBK4KLghDtpypN0lH9QnvxjJQy//ycQiNAeqSh8ku5UYfknW/sQh/oQPpSimuaX1qDh7Lg%20psoVtJcRgbdlAMm3FOUYvs9BGuRPSph70qcBQrqURWWbAvE9dIHeor14ivR3oU2uc7xcTcm38kS6%20vL+hcxKNlH9oM5bvqUOmpKC3jDPf0734nXuff9LnWyrjvvBpDCJMIsGH2B4wKkpCFTQEVJRvKSH4%20pA0QABiGe5iFdFFKY9IXpLz4Hn4xigTAhCw9m6IseRelBaOJLmJsmNYUZkqbcARvCigzdFK6XtmL%20fsSZohB4R2khRIDvQHPCuPJ8FyEibxJ+vkcjhHuUJc+m5l3gffJo/JQc+aY+oBMOxUa97wJ6w6bI%20Es+Qd+VX/LRL/kmD/JIGdSC6A74J7SnHVPA+ju+Qd/geXkSe+Y4fYRgD+AT+Jw3oTv4bvkz3cwAD%20Lb1A2n40RTpnDO2J7/MmQwt9CYc+3CO78BXhXMdCRo/08WthD466IIzvUd+S66Gg7qhD1aV4HVAX%20yBVpQy9odGicnUGEiGIymAEiU5EoFoVTqarcsRUKxIhyVKBap3yPdPVt4u6iEIC+BwPCSJSF9Ckr%203x5aBgk9aeg98sa9GJ3vkD7hxB/LlKItZVe+vKKUUsA/F9NDC7WIoZUwpW4FKRJoIJooPWhHmPhp%20CqTgUQCijcAzwrmOAfGhJ/kkb2ro+HTES5Rnao+K9Kln0tc3oIlAfRMuGo4F75nCTI604RPRnvIR%20zjeGgncpLwpYdQYfer5U+vA9cX15+oCSV4NRtFG+tSq69K0xEM/JeT7ne6QL3bjyram0F+AZvkNa%200JuykKZ0ztD0lSfS4j3oS/nhb69zlL6+cSyclUGkJayKpBIRSggOJEgQXkpZ/1ccAioT5hAzqyJh%20TLWgVOHEo2W4i8LMIYFSeaYAZqP8pAOTSklwJYwrgIaUZSqgb8kwkiY9Ur65SznaIGW/i0DxrmgE%20v0jRVXmvlJHng7GgDmREpNQwTKIX16kQ7/u0fZ1LJgibCuijb4jOMiKE7VqvJTqoXvnGGLpTTilj%205VUNBeUTnaFeHN9c/358GIboHMKU7zE6gdEIeE31Zekl2YEeuZEhHvmfU+eI7pRvKsi79CN5Vr6N%20J1NZuAJoxvemNtLmwtkOmUJgCA8z2hBLYhoqAwbFP2ZRhVc03qCIYTQkyLcQ2n1VKt/cRWEKXklS%20NuiBUoA2uxjCHN4wSiHNDVrgKgu030UhkA51qPqTAoIuMoxTAG9AZ2gBfbknn6RL+rsoHEB68DuO%20uszTxu1iBEmPvMN/4o+5aANIC4WOPJFPyiMDuws/Um7SoE7xk9fvVxcNj/AdZHcXnvGA/p4m1AV0%20434s/ZV3XEnnqFHGM5wa+XND9b5r+l7nSAYoi4ZIl4KTNYgwsZgM4mrOC+YXwwAxFpWxK5QWDML3%20qUi+SRiVe2rwTDqXUgBqfOCq9KcvVJob8ApCTr7Y7O4VFYoZWlCnarEisFq8xHt9EF/wHUD6vEsY%20dIE/oQsKk0YZV741tREFn5vhS2Xh26TJN0mPexo6Yxoj5NMrKClgyiOjwnPVJ2nru31QGl5uoYfo%20Cl24V36JJ7rtAst3bagsr4k2fFP1MhS86/NOfr3OgdaA+uQeHtvVkEjnqLFHfqVzpONOCdBvHzpn%20LpycQZRSQVFBXIY9TSnUggqTwpD4MZL7gJjUGH5HYT1XoDBQ9lIgSwH5ot7gF5S9hJN7lCR5RlAx%20gvARDp7C8W4fiINCh//gSxQi7/IN+BZIqY1RCMQlPfIrHgdKW2lBb+6nKkv4mbT5DlfSlQLWSIjy%20MBbkjTSRH/JHWlxFf76tRglx5oYaNlaWVAdDgQEVz0APHLRQPqEFVxzx9gHoxvek9wL7wUn2ECU0%20OPXMYHDuYVoxr1qagYAHihfFgoFC0Yhn8GMUZcikwIdAChLlSBq8K2NFetxzxY1R9rxHPnEyevA1%2096QN35NH8s+9yjEFpE/epfShEWmSHvfkHXnbpRGoRgVpkbZoBf2gF+UZ0vA4NCg/+VWeAfXIfaNz%20Ui90Ku0Dy8DJDpkiNDCpFMEYJRMIoIQ1jIZ/V8CPDGuRHkPEvgeCAoVHpzTQZDjg9RwywnMqYcqA%20sZVRosdMmab0CAXyB02QVcrjDZ7KN6bHdiyQb3hFOucU8hwYh7NYVIOyQOkgvIHAUOgvBVMVGwpS%2084wYDZQ7oAclpYnbpbHGN/wqZoFwvuGN1xRgrGgYkD7pUR7SxD9lXrMyfptlJj2fT+jDN3cxsscG%20hhGdE6NQ54WzMIiBwCGBYsc4YTRkBIF6OyxwmRtq9GF4cRjJqcqYtDBG6vn5dDBofIfwXXrO0Ada%20KB3RRo7wXQx5ILAPhEEMBEZAvSa/WAZlj9Knd8X9nEOYc0OGScYOYygDNRbQIjd0SkvpiyYY8DCA%20gaUjDGIgMABS7DKC9K4Y+kPJe8O4JMhYcZUx0kIQGS16i9zTKxwK0lLapfcI45kfNqWREAYxsHSE%20QQwEHFDaKG+cVlPKaLDPDEOCMSCMeTH1BomLITj2nBLfJ2/e+JSMF8aKewz9VENF2bUwSXQQNBwb%20CJwSwiAGAgkYNAwcCh4jgcGgByVjoed29FxS9jhWeS4JGEPyhfFrHAarNloK0wbyuYAxJF2+Qdr7%20+EYgcAiEQQwEEuhFYThYDKLhUVxlBKvrqQz5sdpaxt33WDHwGC/N780N0oaOgcCpIgxiIFCDoUaM%20YT78V82J7f9v3XNDewgx6Mceyg0ETgFhEAOBDFp4IoeRDAQC548wiIFAIBAIJIRBDAQCgUAgIQxi%20IBAIBAIfHx//BzWK4l8xh9LbAAAAAElFTkSuQmCC" height="274" width="452" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 2.&nbsp; </span><span class="textfig">Relación entre las lluvias y la ETo durante el período de estudio.</span></div>
        <p>La <span class="tooltip"><a href="#f8">Figura 2</a></span>,
          muestra el balance lluvias/ETo durante el período de estudio en el área
          de la Estación Experimental del IAgric. En la misma puede observarse, 
          que a pesar de alcanzarse un total de 1938.1 mm de lluvias desde la 
          fecha de plantación (febrero 2020) hasta mayo de 2021, hay dos fuertes 
          períodos de balance negativo en los meses de febrero a mayo en la etapa 
          inicial de establecimiento y desde noviembre a mayo para el fin del 
          período de observaciones donde ya el cultivo estaba plenamente 
          establecido, lo cual indica la necesidad de riego en estas condiciones. </p>
      </article>
      <article class="section"><a id="id0x6b06100"><!-- named anchor --></a>
        <h4>Riegos y Humedad del suelo</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>No
          obstante, la superior cantidad de lluvias en los meses de mayo a 
          octubre, debido a la desigual distribución a lo largo del mes, hubo de 
          aplicarse riego ya que en ocasiones la lectura del tensiómetro indicó la
          necesidad de regar. La <span class="tooltip"><a href="#t11">Tabla 5</a></span> muestra la distribución de los riegos a lo largo del periodo de establecimiento, los intervalos promedios en cada mes </p>
        <div class="table" id="t11"><span class="labelfig">TABLA 5.&nbsp; </span><span class="textfig">Norma parcial neta promedio, 
          intervalo promedio, número total de riegos y cantidad de agua aplicada 
          como riego (mm) en cada mes del período experimental</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="left">Mes</th>
                    <th align="center">N parcial promedio (m<sup>3</sup> ha<sup>-1</sup>)</th>
                    <th align="center">Intervalo promedio (días)</th>
                    <th align="center">Nº total de riegos</th>
                    <th align="center">Total riego mes (mm)</th>
                    <th align="center">Lluvias total mes (mm)</th>
                    <th align="center">ETo total mes (mm)</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="left">febrero</td>
                    <td align="center">251.5</td>
                    <td align="center">2</td>
                    <td align="center">6</td>
                    <td align="center">176.0</td>
                    <td align="center">31.9</td>
                    <td align="center">98.3</td>
                  </tr>
                  <tr>
                    <td align="left">Marzo</td>
                    <td align="center">271.6</td>
                    <td align="center">7</td>
                    <td align="center">4</td>
                    <td align="center">108.6</td>
                    <td align="center">48.1</td>
                    <td align="center">132.3</td>
                  </tr>
                  <tr>
                    <td align="left">Abril</td>
                    <td align="center">167.7</td>
                    <td align="center">5</td>
                    <td align="center">6</td>
                    <td align="center">118.2</td>
                    <td align="center">5.8</td>
                    <td align="center">147.5</td>
                  </tr>
                  <tr>
                    <td align="left">mayo</td>
                    <td align="center">162.8</td>
                    <td align="center">16</td>
                    <td align="center">4</td>
                    <td align="center">65.1</td>
                    <td align="center">310</td>
                    <td align="center">140.7</td>
                  </tr>
                  <tr>
                    <td align="left">junio</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">234.3</td>
                    <td align="center">139.7</td>
                  </tr>
                  <tr>
                    <td align="left">julio</td>
                    <td align="center">250.0</td>
                    <td align="center"></td>
                    <td align="center">1</td>
                    <td align="center">25.0</td>
                    <td align="center">181</td>
                    <td align="center">145.7</td>
                  </tr>
                  <tr>
                    <td align="left">agosto</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">0.0</td>
                    <td align="center">138.3</td>
                    <td align="center">144.0</td>
                  </tr>
                  <tr>
                    <td align="left">septiembre</td>
                    <td align="center">105.9</td>
                    <td align="center">25</td>
                    <td align="center">3</td>
                    <td align="center">31.8</td>
                    <td align="center">180.5</td>
                    <td align="center">127.3</td>
                  </tr>
                  <tr>
                    <td align="left">octubre</td>
                    <td align="center">192.7</td>
                    <td align="center">18</td>
                    <td align="center">2</td>
                    <td align="center">38.5</td>
                    <td align="center">175.2</td>
                    <td align="center">107.1</td>
                  </tr>
                  <tr>
                    <td align="left">noviembre</td>
                    <td align="center">189.1</td>
                    <td align="center">6</td>
                    <td align="center">2</td>
                    <td align="center">37.0</td>
                    <td align="center">50.4</td>
                    <td align="center">85.4</td>
                  </tr>
                  <tr>
                    <td align="left">diciembre</td>
                    <td align="center">169.8</td>
                    <td align="center">8</td>
                    <td align="center">6</td>
                    <td align="center">66.1</td>
                    <td align="center">43.5</td>
                    <td align="center">74.7</td>
                  </tr>
                  <tr>
                    <td align="left">enero</td>
                    <td align="center">84.6</td>
                    <td align="center">7</td>
                    <td align="center">4</td>
                    <td align="center">33.9</td>
                    <td align="center">2.7</td>
                    <td align="center">86.4</td>
                  </tr>
                  <tr>
                    <td align="left">febrero</td>
                    <td align="center">87.7</td>
                    <td align="center">8</td>
                    <td align="center">3</td>
                    <td align="center">26.3</td>
                    <td align="center">60.9</td>
                    <td align="center">93.7</td>
                  </tr>
                  <tr>
                    <td align="left">marzo</td>
                    <td align="center">119.1</td>
                    <td align="center">5</td>
                    <td align="center">7</td>
                    <td align="center">83.4</td>
                    <td align="center">4.3</td>
                    <td align="center">128.1</td>
                  </tr>
                  <tr>
                    <td align="left">abril</td>
                    <td align="center">119.8</td>
                    <td align="center">5</td>
                    <td align="center">6</td>
                    <td align="center">71.9</td>
                    <td align="center">129.6</td>
                    <td align="center">143.5</td>
                  </tr>
                  <tr>
                    <td align="left">mayo</td>
                    <td align="center">148.5</td>
                    <td align="center">8</td>
                    <td align="center">4</td>
                    <td align="center">59.4</td>
                    <td align="center">129.6</td>
                    <td align="center">152.0</td>
                  </tr>
                  <tr>
                    <td align="left">Total</td>
                    <td align="center">145</td>
                    <td align="center">8</td>
                    <td align="center">58</td>
                    <td align="center">941.2</td>
                    <td align="left">1726.1</td>
                    <td align="left">1946.4</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>Como puede observarse en la <span class="tooltip"><a href="#t11">Tabla 5</a></span>, el intervalo promedio fue de 8 días con una norma parcial neta de 145 m<sup>3</sup> ha<sup>-1</sup>,
          es de destacar que durante el primer mes de establecimiento, antes dela
          instalación de los tensiómetros, se siguió la recomendación del 
          Instructivo técnico del cultivo <span class="tooltip"><a href="#B14">IIFT-Cuba (2011)</a><span class="tooltip-content">IIFT-CUBA: <i>Instructivo Técnico del Cultivo de Aguacate</i>,
          Ed. Instituto de Investigaciones de Fruticultura Tropical IIFT, La 
          Habana, Cuba, 40 p., Biblioteca ACTAF, 1ra edición 40 pp, 2011.</span></span> que recomienda la aplicación del riego con una frecuencia de dos veces 
          por semana durante el primer mes del trasplante, mientras que a partir 
          del control de la humedad del suelo, el intervalo fue como promedio de 
          un riego semanal.</p>
        <div id="f9" class="fig">
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            <svg xml:space="preserve" enable-background="new 0 0 500 652.488" viewBox="0 0 500 652.488" height="652.488px" width="500px" y="0px" x="0px"  version="1.0">
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7+8UlPk3%20HRJZrgny6fOnIODdv4I4zo0sZjOTs75fqSVu77xDEK7s5JntAGIFax15u/kuNw8hSLSHcM9C2PU7%20E87He9jGca+5M/xBvNEahioC+NqFGZA3lzvhjo4AZWjSsz0dk7kJRCdBJnsF2trBqXm7a8yH1fBH%20Mk4nYj6Y6GjBHXbCrIwbQaGdcL3ZhxFiymi9JtpCEwWgJXC7+zxDEwvIO4GRAzginO4K0G/eF/z9%20rzWvs4Trtb4c0gl35sZTLTTvLcb8bp2F0K6t5lmXtun2KoOFG4hGb87mQN9V0CmUCKaLE5hSYuKT%20SlgfKp4jXDuNBHLlRVNdmtUxWkKcRV7hb9HbmS75S6a7MyGFiBCOLRUiHJ0RJaKjYvi43fDTIuzF%20qdlX72CJE06QOjIy9FYsNPfc9gy9pZ6lrowMaGUu49ge4fK0lXpkOC1PYEJMEASNe5fysSUInP1n%20gmkaXoTLE7Yrwh2BZtbKrBmoGQVy1ubhhCvcJ3xMvZymupVWblYCK1kQLhMqP/fACZ668HMh4Qi4%20J9xHYDbkWmSOY/zov4kzRbB1JW0B8TLn5BOMI/SIOyRcjy/YH9fTz8DejPG15+3ZhENPrTT02yNc%2071adHnqnpEcQxzEZIJzkuL4AB89JOJCbKmkxXZ+XCGcJZ5K0PEGINROMhMhO5xBBEM6jRWhN1ei5%20dWdNwZ/LNEw2FIpfwi1hy9YFPcuePLR3t2GXmyqEu//pp4XjyPPbd9F8j5rqnh6nzqnFYa/6tTDK%20MPYjt6+Nb4Jwf0VsCOc13DaVbuvf2mEj275rwDX/Jo2/Gv4SHMe0VJZN2iLBxzKQrbofSVPiQLJO%2042ZUIs46UIFMVb377adltoMw2pOnsbFmaKR854oHG8IhqIloEdwm7NHk9a7Mjd6ZvWWmd+ROBzN6%20J4N5giBD8q4n9+BgRhGtPdgLB2Tf6zTacORT2BAOnSmfwrNgriTmEQPRMCDXVLrWDHwml0UeKwSK%205sP7iIf49B2Idt+Z1Jtrx8C3BjrrHjaEY1DMdDgqATMReYISNwgi4I8L4iGkxoqcW9CCDeCdGWI1%20HWaT80UBDPqz/2gWcxhxp2Zg2gmFFU+lSutjy4EZXRlHwnAAQX36qAhyTUVT+BVr01TcwNaf/eQM%20xIgC2KDa4tCUEeGQWSxQu3+z43kPyk8ujJ/yKQQCDAWjVYSfPO3FmgiQf/yOiN5iNFJywi0blAuB%20RiAznCdQTcVvIqABAiF0STDXeC5kBoUIoq7jyeNJAeIRJ/lQ015+Lf5MLAHxAfCXm18OT2X6qp7y%20WOhA3kgvzy8KTjj1UjPIxFCmgm8CTrC0VKjMtrMqErigx3Hff/fdao6/RZ5SovAQv22aYFRhGasK%20LgQVcnPedA7eq5UZhyP0MtLOmOSpeDVRHcfUwREWuoUedx0hEy5wPg4hV6LAUuYenHDSXTLnjNBr%20Di2y/BBXqmAKnzcnt4QTp2lnksbIVC49Oe+oPZyHxc7di1s2LJj7GLj44ZnfbJZxsvlBNsufmxIP%20diAvqDvhFPFzYGbisyUcMpfLRntcJO74yLFPk0U6/glY0OZdM7z4zeoSBUeeQQwhEwPkGRN1dL2b%20FZ1wLEjn20mP0E7HgFEv1cqd3opaJhzHmQCau3NeEdTqxemRUVlyr67nXpNfzsY6N/Xz2INmXrSH%20Bmxk3JkIQc9/K+f2oO9/Cb0CxxHyPuCS2UtWWo6axd6uduCEs2pdUfMId+XCpowqy/rIH8Vo5aQI%20h0zrnbkQcpNR57CRy1Kp9FtQfcWTmu+2ygJrwm19FcLBBesmtLdOIMJlTtl+LWSdGO4jRbfHcUfY%209qpb7MWaPwXIiKhFu12/xUK4Fv2Z1EhgjnBrMCTLhMuyL8ezUg0argmE+wzh9pAJ11NHpgnX7knb%20m4KmqwY5wd/K+uUIELZXs+C5OG4WsxyXfa04LjvsEa7lOP7PcNyIQM6JXe4aY0y4fhp76BFusnMg%20ufMJPjf2OoqvjaGMe8U+np1wfU4Ou1YX683FhRxdx9ET5i+NZyLc7Qv2rYmS2xOuFfKTQj+GbMFd%20DKHonHQ06bnG0ddgQzjGh2SUX5pO3o+bQc/K7V3M5S2/VlgZ3t28iy+K8Kt34pWhRz1URxLxs8/l%20uVc52JkRp/K/jm/bWMx00lh8deIfclwbdca62axdeWv9b9Ar6CWweCA+spLJASoAzkVV4RdCMbG6%20lon7ufMwZgiD8Wd3WYdzwh0VdH6gbE0sjSfzARLAHJxq/Z6pnULA9bTNODcqzNporeOsIe34JcW+%20n2oYy+cZ6YXjsPQmYxGxMsUUsgJhR+EoNAVuM6tZYRZ5ud2BuPDDXFzcRx7+mVJiMoBnFoeZylIc%20oB0vt+iRtHeA+CUw7hyssALLgGQb4rks65yAaRc0NHevbanOYQWME2OsWicZp1DytJxPsHcOdmj1%20TQdDMvzAiPnBsKVfU/e9Sth+aHuMIeH8NM2fdQcmwxKeISK/EEaLyyxY6244MuRXopl/zj7g5lxW%203PTBizh7YIQrBBR6BQK+d5jfQjRNTWlo1CPaCBCI0zLstFyfqKkgHfyJmOowhYVwbNRr5+S0Hino%20i7n8jr6e28NocN8CQb8HycdAPItwIbMsrbvxJ98FQkIw7bQUNwIR7AjjplqwN3gXBx6BjGq1q8WW%20FGvQoUjdyaC3pMB7g/E94gFxby/dFi6LyzNwwoVVWMciScUe4SBG/8TfFu3ag5C3P6iTyFhf6GI5%20XQ3TnlZbaHvh97B3ArEFKg76qFJYOI7z8CijECpPKR1NF50S7h3korJty5E6pqoK1R1FapYAdzW5%209nYawFWUQOloL0x7aG8WWgvZNFUIlYl1tNW+d3TnlkCRZe8a8re3QENTXTeiORydb9CXzXVIBPmb%20D9j9n5KUTgUh1oTb57hbEq6naOeztLkpqkCScRR01VSdK8cE7XHnEfJS4cJxKJ8kA4ed4Tht2doj%204Lo3HKP/3ZyqIGfC8IwZdQ5H+W7HxzOdXMa2qW44bj8Dkkt7hKPDaTudS9CrgNF1aEcQ4XoTDD07%20xETu2RfCcWkKXAfRzjRVrafuEQaizhAuK5hb1M4hY08d2cMe4XRwbg+dzuFcU9XQao8wyJ95jtsW%20xPNkta2pqGwYq/bsjwzTYvk3GzqO/B5Y56sQrliaQN1y3EFTLYrtXlM9R7gxtiQ9x3Ha/QT2OA5i%20Zqw6nYKFcNQo8iqEbqW2j1ET9Vsj9xymNWSO+bKemwxoRwctLm2q7//3b//NMykiWG93QUu4HjZN%209VvGlmwtjn1cjnXc3xThmG2hg0Dh/fm3mMIHsvuWsCFcXMq0lms0JTKvPXQ0Z+1fyyvqNDUG5Sit%20/gWOEq4WPGotZktiVpU7mIhvdGmMwA2CeQ8fMTDHR5oMFyFynd2JdBhbcmMNU16sdaBg67ZrxBL5%20ohw0W/KrPPBOvNwHQLzLUDDhm2uqDJ/4E4LE9f0QaRwLToQ0FN9NHKCVrxvCSVAL1ARTOESmIZFP%206fg0d41svW4A+lmO81QVR3uKZwuuTxK8FNaEM+Is8/6F6iqYs3ma4mkH3DS3PFMiQuaZDEDv2xKZ%20eb1el38G+l5DRjttxM73Vgxdio6Mi53W7YC7nQ3ubYpuv+EA0Zmvy1yM3sdog3RCeTb54nEH4fKU%201gh86AKi1I9iRFh9goAJTtycCxs7ZHAP+iy8JjdBe5tXVmc8ZYQgSVNA6TVwAWsODH5xw76dLkfI%20o/OwfoAc4vxXnpiMsw1RKLgRN/zlo0Oym8faL8TJBeRCqfZTBHkqnFkVn1o3wism+e+FfXj8Lm4D%20a1rOQjhBhFumuj1AfIW8rh0EQTNwi4upwg8TiMSxnKwpRCd+FnM4PCfoVpoZtM1vuz4QV5vFY+Q9%20g8pf3A2+cF3ujAO4wX3YC701CCecZjXpemlCEEGrUdfCubIz28qXkUaQnK0VdYx8InEOEbeuOGtx%20NNHphNNxIZDPqt4KvWNM7ZHHfP6h3arfI19bMHSvs8cOMs6W2wnHKhJAIcwD4dtiXXxXcRLUNHJH%204j1tI1sE+YNYNPXAlsSZmL0KEHqfM2j3Nef7U5xweeY1Tw/fEkf62ngpL+Rfb5aGM2gUOB8+bu8s%20AYTf+8505l7Ew6JWDSoNOOEEZBwGtoXzvJc1eXOtIR6WB6kU4uadpsl79ceiiyFldnQlrmY2ADsF%20WllIvFpsAXBkntbyzsjS0Zmv1ddGLK4c/0i/XBEOPBfHtXpgi6UXvxEgpj7jJ2hczdwhvbuaZ49L%20hdGVQyvC+YAZtcO4Ac4gcrhDBvvVe+Ge9pk5ssW+hFl+Cydj8KdwZw7hXYpLdzZlDhTWHAf7WrPZ%20YKdGMpYTd53DFbr7KCP7O5KBt8Do4izprkfIBFwRjuGIetUeizJD0J7AEfuDPcLpYifOxgrZ3+xY%20tddJiCCjr34Iexx3VpsYyrj+mG5NODK8SzjjVJFDHJfDV8KZQJ4knPKVfS+EK50JldDGxh6U1dS5%20dYILLJ+ZcC1zgDa+FeHabV5fA8qgF72IiDbT3wI2HPe1wYwtHMMMyv++/6/LXDotprS+JQJ+c4T7%20q+CAcHGbfjzFHD8KciBW1jWlLBkFtzDWzDISFYe5fTgHd349bv8NNShk6zxPxd7iGoeA2sPhOd1s%20ofwpTTg4j4Upz5IPk5FZOkYZ7L2jVQwJRwG9eXz603+li2HvGUiKMt20jCcEUmII3uoeIB6Pj5nk%20TsYyVFk1NM+RVuQn4stw1yZevcuviLoOuUaNf62qDQmnC1X0y/hNuhZR5RPGvi2faen3psimeTrt%20KwEMuZhVzhe1AJ85sUxxJqIt/LeEIFrN30K4oH5syYcosKlmc5nr0lZUapqZDIiSz5P6hup0pzjz%20bf7NBuNMd7NfDbtE3HefjBMtXS2/Qbjxl5JGRL2M2F6OE2Hh+nw8a8NxzOJCMH1mQFE7Wa1gFFTT%206SDvAYYjIai2jwJtyhEIh588g8w4lULoKrWaasXCjan5MaOSZ3NXaPzlONvp8bp2AcIf/+vMsImm%20x5pfsIRoh1r7d6utkWeLNWkJV87ccgOW6XUbu7Ic2UNLSt5RYlXAPC0FIeRfROFcA36Wj3Enwma0%20RBUYljFfKWw4ThjtEm9BhjJmidVDu0kwr+77t2f0CZUy3Z2Hb4KWCeV3Fx3i9UIw6UrnmOGEIwPI%20K5qDZi7gHH6zXc/AmXpm+EVzze49Azfil1422+dL34W9ol/6wcdLQP4ynHAxpbPO4tF37gVkmLr1%2086jhmMiE45ZtW84NxZ3nDnccEa63SH0pIFze+OOEY04MjsOR3gMORGD78/366jApwTLvPvzg/jHu%20bjqbfrGTf38ubu6/iZeKGk370JtlvwrLJAGTkV03SwN5tdiTZjFMZHr+il/lKxt3N7m/PI85bo3Z%20+bHLOG7r3yvACJEFcJvZdot9XmvIUH66+Sqcm2d9NeXVK4VmiclLXptxwvGBa2rVZZRRGQMx9ezG%209LDl2brmlRs1md+zyeH2DF8xF9FKobKexRP6oLbZ+lqDcQNQ75qbc7vrYH87/ppkvbnIqMTqLzqH%20zkaU2V4VXCLjdE9cRp2fC3BPZk+2AVamqDCQZR1cia6J+4pDSzwrgg7ibgkH13WbKmhvlel9TXwW%207RhRyATOwzGBkcVo7SHijPA0UbbU9wgnsBwIAdtdBC0BhCUOS6fdrk+q3lQT1y6EE6SH9TLTA6pF%20K1Naoohci/ZvyFfLCuK46ivQzoAIyuMory0HgyHhrAMQ8sKzMOQ4ZiqANH/V5hEgBgQLNSKKrCmm%20FnmaveeDgvaasKPDxUEwGwYeEC4TpUc48p/91KFfBb1r/nrThuOEeY6rhBPHDQmX7LMPequ7B2t6%20HQ7Zw15TBdIJs9iZ4bge4YYc9y0jE/xl0E8vM8Q3QzhWoJCXfM6Pq4G8R7UCwInADyIbh/HOWsTX%20xhTh1L79qh8T1Cip9MJ6Z3UMXYyCB0wDM5kEp/BLU8TgN8fBVDWH77DL+4tnMc2HST5KN7yWhxfC%20XRvR7UDRvp3cjNDlOK0naEZguxX/crDGoC37cOT2MoQt0bDRGNLHjqZPweEaT/qzxsS8awxqOiGc%20zgIzrYKpe36xl503f8LZr5sSr4e3XxmQd08thFOPKGhtIIhW3WRfvwQSbj6r2/jN0KXrVIqadLvl%20f6SvfYvochwDd2ZMtJ0ewH0QTSOMdnSw7B43+7YSWMOAC4iLWtfogHvJIbjfV064L7GSdg2YSm+r%20bvqajKZMwnozdsAJV2/XN0PzMbZngpJntu2zWMMzhWYRhmc6C35xY2aDJgfxGHyjNzHWxT38Pvq7%20r3LZiAE7uJMhDOes3J9xH78Z8Vbt2E4PEbQ9P3/rWTvDNTuczytkMJM8Qt72nys/70oXnHC9TSYa%20NuVt9l5Ae2YhB8JqFUy/AEJCeNYh8EvTxB01Ai6N3eYx8+vnIyxOiI0BNbsWtlkgqXhaiObc5Nxq%20Y9NCLP0yfa74cuFr7x9+g+jhM+LNz0LOWSGcn6BransG2gDdhqS2iA9uBRKuIO+81PAu22l5kDjR%205XzWddCEZtDuygRwHQTLxMxnGTLBVAawWazJBRshyx6tj+YC65wBnKomp6vRRCCgZ5qsh+8SRVXB%20b1stW6w5wzq0dKxJE5HTOKgk9azdzqGHXHgtHeYVLRGOgra9ZZ4t0cwyYXNtbmacrQBSi4T2fQQI%20p9nho4MeM6jpPi2jFiccbf6oqfamgTLyXNW6V7XOIe2iXM9+VH+97fqalc5oO5AWuIvjOOPQO06U%20kfezZOSd6MG1a39OuFHgWXBZQCZcdCEBtslL8G+xn+6MXqcY/JCIcSmdWW6qrHT1vo8qQCBVRiZW%20Rm/afWmqFJDgdYx5bOBSfvlIrFQWDCtWekYeoo7o/ci0YCx7Cpb/PBGplfvQI+toqIUmE0CPkbBR%20HGBaxu0BwmWOW3cG6+uBRJxt1vaxrLd20CrjWa5pHo1CM5wacVWG5PVeHm9COL8mMjfVxDmsYeZT%20LpdimZT0//tYmipNN3OSjYbgJuWvHeEA8jrToZwi3Gjlq+W4TLgNxzW/R2B+DuxxXIss43TpaQYE%20I/1RheYwo+vSruI4Ff5j2zkkdQSi5Qy2zSqDGY4RRDgqSRit/GfC7XV8I7es9rSqlbAQjijgFE3T%20MAePYqz3oTHZgVLIODTsyhRNefYLpRiiKb4ia2Q2aZR7QYRQk7QYtCacPv/eYpZwI+TmDXpN+iYy%207uaAK50zzxf6pfBtEu4vgEnClZrvyKceG8v/2mXrrxfyr4K/DMdlWcXiTgbT3Fos1gyGJiV4ly7H%20SIRj9L6J0t6Rr+7PGIJZGPxqig2/0ffGhGuLhXAMWRDO7BzPO5XYEc68fX6n99O7z+FbBtQ5xIpX%209c+71gL4JWN6X/yXDqNFHnLRccmAPCnQugntKKjFyI23tVvdGS+sOI7hiM/EmtGUEecPfKKyNFPc%20tMEZAjGTS/edRwuCx2XhxC38ZgKxS4qZY44GnF0Qmt0x+lxYEY6uH8qK/gxuISDvjAAYLMd2/g8+%20e+tzajaoZmCNP84t0CwgIsRmFph1i3aGWPED3/NmzcxnhjsydITttocaa68SW8TU/mjy4RgL4aS7%20kLxPRvqfvZfI4zlsmRqq7pFhzdHx7po5zcRtrAKMq8T20tr1zvPRlFXAQ8WjobdfpHJhxK3FJs37%20xTsjhjoRG7KwxitoQWnE2U64nnyZhWpXwhhZ14KlwTxcy81ShQGjUQV+NGPMM+RGyeaZWebVpIJm%20nVO8VKre5U5aEFSTsYorg3AhsraEXTXVS1CFdETek1Xt5Syz0EUyPWSOg3CZUBXbArdom3UQKpCf%2027nBhXAzk4Z5CnwE+eFXRFUzPsJxMSvy1q1huAmZqRbSTsv3Wk6GEe5Mdo+RD4qpNnPNnQG9PKqL%20zDKutWbKxQVwN3ay9x4eVcjUG1d5zB86mLvbs+LxZu7qU8S5ih/VaHG3OE0+44balLFw3DVy7ugY%200izHHSJx0ObDssXNOwUrdHYXIAKdkzqr3W9RpLQ8/gYL4fKa4VmsOMoTpDOomcq9ZvY73oEZGdW9%20dmo2EEPPaqo0MfaxaEoqy1g1PyYwtegD0XYJlsD5W0HpCld3DoAtEC3y5OUII8KpfnM9o0xnAmYZ%201x4e7kHrEExxEde1WGTcNRyXIZUic9wIZ/f8ZmTCLSDt1MQESqhKyHN1gVw9PfTdF46TwgeOospo%20dS8d9dkjHEolHHlzwu1gGeh3tuJfgoVwZ4iV0d6EpXd6oj08F+HEUe3M79WEa8q5EG5P2dxDS7jZ%20pnoN4RgeojL0MCKchpS4t61kj5h5G3/G1Z1Du3VCXXfdS9JHJdx5XqdSLuW4rYwbEK4hbgsn3Pms%20vwyOmvtLIp+qAVdz3CtecQZ/OYZDdPl8ajHIGc4pM3RlwoQhpQYcLLuyDIthzZzlX1o/KivXK2Hi%20AI+JzQ8x88TsF0NYNhDU4emTH/YBDEYYeDAY4Rn76KdC3skfKxFsCKALIM/tqVZm4VinZ2Moxi+8%20NhMfHbXhsfVl5IH8kU9iZ74Ye+0uJi38MvmkvHzreJVwDUInCOaRfrD8+n9+y9bv//2yzK+wGU2n%200OTvFVtcyHCZpM0zyo9M2KTf7Dfe3Kbxu2CjSBUfrX1+P3iuaaxT26S9ILvoeex7k7dXrDDNcDsk%20PsRENf1toVGVRisavajbx54Zc7p5znd4126/7CqI9w++S0vufE6fISCSFSmLHd0zqgK/vvuAq5fM%20D+5MTvNOvP5u3T+rllLmtW5DfEBnTDSpzfo5cbWG+Bi5Kf52Z8UIXYaDKGxRQ/egO2HIydozGR4Z%20ZonIHAlneyZlj76chz7Ergu9cwqJAmHP+0IsK5z7twK39qTDL4TXL7NkTAyrQrI9uzBa/8TLL6Ac%205Kkdhr/iOsxLuE9/+kw9y7e9KsirCDCKsKwO+P8x2J2i5RMAM2nlgLhZ6pF0EGBwzs5gr3CCN5Yy%20OU48OU9awgkdLFpyNK711aHX4ZVRe5hiOG1L0tEYpEksmVei1qPS5t/EvsAGjd7GshZUPnGyeq1l%20KZDXHMMdyWajURspMjpjRw8MCcNiPt6FhGLrU0ZeJ1R56FpgRpjVuywboWoPx+0AjQqd0O86Ot5y%20ReOz6n+3bAA5rm28y1Ki1QEDrIwNw+FZK115NV7It78gkfBD99Nu2wIsFyI5BN7ZeIOBOTLaGVmm%20FHzbWDGaChBgPro7JJ+2j4k5YUaY0KcRmnBUqq/am72f+zKgv+idLhrQSNCH1MXOgsai41MwtI6j%200zg44KfDxxVPfkDPLzxdXY7KdUX9HVItuOXR4zbD6W49Z9OC3RWqm7beAEe4eulj1ztQ2Eujh4Xh%20NNczA6QMFYSOo32DguaedH0wiPfwozR8611aD0ZHBPj1LhKfTYvHjfDt1cTYoyeSJwhJWndJUuEu%20hkIJ510gLvKi9G/XpQZgOirJK8/KgzRdH/m/K0c3Ik/szFj8m50qd7lHYYNalj04U1qc/HIemrrz%20q/douEt6EVs+MI49ecBfa684FbaPdf4WhqubuyQEjwuiPUi9j6AcAQaAUcWso9NhZwEz5SX1Fm06%20KqXy0eqJM2D+7Zhaa8BoGCqrvfU4xwUDitnuH2OCOEsYfcNzpr4y8N2eHiZumR5G9hlwj9SS3obB%20TZdK9yKPs91J/pj+GWigQRd4/zhmkrPYHOpP6G0JZWe4qouRKmDaAh0kN8Q+sA83BkhI0HkpGeHE%20cEi/vc/UZbjUeQjJcymuCdvHmkat/gaqhNuRUkcS7FKGiy1hT67Q569svjTy7awjZhk3vi1RF6AS%20mGE5anh1h7lzuxDdG9J5ObVt9th1YyfehPYwsr+bH+mobdp5q8pO7k+hvYQVXVb68E8/VBVi06XS%20wjVHJYihRoy1x3DtdEULn4T8gFQ5V/TRZwCvhcqNtOKZ6ZmKbR594rWUkcETdPTJU6tUbPPlOuis%20PcbT8duWcVA7LkWNa5vnzBxB++uQdWJAnQJmE8DmWnigryXAlWrNYpZgKK5a6VfyHsP19gNlMLKc%202eja4rkZDsYRA+1jfSItVzD0y/N/QpYwMJUYTiCGlvlGyFUNM3/3a5/euavOce/RkXy2t7ToYoDM%20tPsNY82MC8O1XJohhupdiAv2utwjhgMLw5WK8FaXKqWHW+1BbbFmnjmMroVF4e9BXR2g8ivDhb1W%20eAC/PLkxmrQMomspFCN+9DxCnqoSRowFcn6zvsvzVueMqSXo2OOL1aCBiOhOmVtDyunCKDFc+/Fp%204VqGa3drzoj5lvD5XaK8hx6xMxa9wwYNSDjNSc6A9ck5qRj5QPrx20q4GdA9+xatyUFGxki4+JZe%20GLbT2GduBKqI+NVYMjYM579NhsRQzyXh2numZhiulXC8IynJ+V4XfcRwGqVSKc4U5f0S7KdUcQnD%20CW0aM2m2NOC9StR+z4Irg5/TaOJbMdwIi4R7ri61GZ5fIuFoDOoGrmG4S7rUEXKXqqde6vtLW4To%20mcD6zZ6JI8VDHhY/bh8NKcMZrsTSMlz2mfXDbL+OLXpJGLgn6TcMx6Qpy1uMNNQ1wVBE6gxXCkTG%20lJAYrk0YDBnOw1sI+83rpcThDEM6JUb/z3sxpA3DYS8jCQcWhkthZJaJ3fKucngaBrlDLN0aKrdz%20qJV4hG9CwpWQe+Hnjlju52DNcFRCBwvj7elwg7AzEq6VaHsSSkCi5aJlCbd3gqddSchf8gW9UeWl%20aFWTEW7FcAiJ/N7/lP1WwvlS4kGXCnKXqhiYQ1zHto+pLvUVE7CKYlMA27d0c5CO8tNNj8xy5L/j%209lLG89CxP2t8dMr5DqNFb+MHeGW4HUA83eeFBIgR65NXkO+E/fSwTGpykIe5TEzcoXOm3f9zcJLh%201kQckhSxvIjm4sves7gezVGtYk3+A8MUC6r71udO2JJO5C/85f9nQahtyGzTuo60vTMxdWLYlKfF%202nZdJ/0QPcz7/GYl3GUFvwVeNrVbgpwr999uKXYZTsNaug/66NzXs0GR3RR0M/jDjt2zesawDok7%20ZvH7S3zfx/2bnUwvPky255fdLHJbjMW31UPi/ClhcnxuPH3TtX7+3eNf8kdaVgbfkFmW95iPQzdh%20UndYjSZJ2HzATmiwSmvHdHUnDrnc/6e8N2UtdJvSuZJeuPY/S7/LDeDLD/QY4iFhSsJBcBazRwSH%20sTS6YwcuFQd0JiGDDPl27yTuW6jiKqq/vFV8D+xGFvICvGLK29grzNXz9bwY0VGIPW742vFp+WSX%20bW/3bYa+DXWc6stgl+G4qQXtAiaB6WAEWj7MhRIto0rSJCM7aDnFheEde3czw141NkHqPbtnfzCM%20nzdI8fKfTZ9MFDN3B/Nx65SYh3zFMbgn32unMK6bmfFRlPl1fx4m8qM0iZPfDcPfkAmjJDyUecgO%20YBKknND3Zfbup8aXQdx8IgV4fP40g3mfwpkQieGe/ARUnmsRtIPTK/r3O+9+8nqcFnfZ2t1eCwSw%20D1OmC6ySR3vgc+Z1Q6qgbeot9O1CAJPy/v6xTNqW/MDky4qG2enaSUDlEEO74nEW0MQbkUko76KM%20+WmgmKUrU/dladVuzLpx8+uG59ztyZ+5wUAR14OnwV3JuMF4bk948++7iK3RuDH3f7/9w3eSEA67%208BdxKu74/d5/8YPkJE7SJD7Fz6/7Vf7cfPBt8+T9CCsJx4I1+gxAuumwbJ4sZdMk3SbEZeMi9yJz%20jkHMgF8xHXb5bAFghwFhYSYY1bfnmB9+iSfOwDKpG0yQ7+dQeEG3RHLTbGZObV1XPuL9j+XK32C2%20yqQ8kde8K2IWOtDcou7zR2r378gSOCtAZY38oR+GJK7uXPQYm1af/JeyYXhuS8Ei/79/tUZe8sRv%2071uVWaoC0iMdDtQg/WNFKGKP8w3xHPkwuyJR97BiOGbd62a5mm11WVQcld9ewdTHfuXtuwaqn/Lk%20DBSMCJCYMAp56knWHmBYulsaBmGjodSUYMa8119SwrFKgzBxeKcHKgqJ8fnj/6VzB+dQc3UdooFH%20zyX9EOaE6cgfBvS237dAgsKYCtPmEQkPoBk7Z1osDBfkq9IMpkLnAYjNjCzxvhVAVEnKPN/XAqk4%20uqBcyNfEZrQjrgwqC+YE3q3KfIoPw3pFWL749Qvuih3rk9VPrPWyx413Grrb4876tq9xm7R3u4ln%20M77mnN5HBqm3sbd0/eL6ZHdnKhe/+kTeYkoZRtDNTisJR2aloPt7+b1mi85LQpsAxsUOXU5d6xgl%20BhgknjbAnsX98cdxx6BRqNegG1fDBjAd6gMbM6nE/d20MYNQB0Fr0I1eAiT8iIG0WzgYbUSfsM3h%201VhXDIf+1lsD6xXmWwSL1+g6o24OZD1kBOKYBZLjErjOWnRGnXvIZ3mVRxgqn4Not54rjvYQS8Vc%20/vClLV/MoZHm9z/G4Z6M/OG7cJuLX1gx3Ahtl/otAwmmwUQPU3rKxGhL+hxrqGcgXYrKEpNoN+2Y%20adbIVSyGzztuWiYR8LknPLrhrJx0o4DdxW0D229wW7cNw/WCZ5H/rYMBgc67Xop6kHqPmD1U/+3p%20LCqt3RakLodKO6Ixao10OsXdnkNA2rG1qxcXacPYMBVMj792G1g+LrmBMR7ptwzr3WppfBnkocfc%20UxLuW9Dh7gaf+2xxpjscoT2dfynofpgDA0e7mGf2DWYo3j2MPpEqSHIR1/mmtQ5Bo+kxXm6EYK5L%20vUAxbsGA5BrAcLP3xfcLvsUoPiYyz4LyRfeyrbpRF7eHa+kFYLhZmvm3z69Jc5LmF0m4UWvskztw%20SWFELOI8w3Cz0mLIcElK+i7a0vVdCt2RdwZn6JVz134EmvMFs1D93YLZmYfrNfw5hmtWC1gCmwFT%20LMAPVdgwuwVLJYD+vlelmSG4kbz9cLSjU6i37+5W26tHRJ9l4GvBUuAMchfIGvHHsurTg2jRbk9f%20MZzRoFvGA2nU+2AjUH32sedWMWQ4zjFodNp2qZnhRpnTl8L9kkBnuHWrgdlEYNx6+/ohlnahZAkn%20pRjpQxxiZjEZw3ueM8O3cCW8xCfGFzTy2idwB4OKzAy3Jz0yw+Fvc6tSCeuNr+SdzwUI3Lnr9LBf%20kBku91I8L2mVPKusfkVt8iva4e71aDQH0KzWfUunJ+OffiOfknCvqDjHgicZ9m+FftlfGa4BZxLY%20EeHDepPwTCLr3hV+dYu4PirCko1OfrEcyFo0C/rtabBXBKYZzvnVxW/mXHvudCOLjz23Fua3p5wj%20ykdKO0PzwxHpkftzgDRn0h366dPV7XewS9uu6158+2n1MBNiwHBHQYv7DFEvyPg3iYmy/k1K+qzo%20MhwbAPfAeivnHNi6zS8Ls2x85N5YP//w8ZNvM+e5nRLATopnBlIMv+5ugwDi0+6LDAYh2j6OMq7t%207MrTD3ecpbhf0sUvN5u3s97KL37JP6PCvC09g4HL6JxlRuyQfoVoTf1cdKYB5MrQuYLc1cW+srBj%20acm7Qrcx/z/84VvDCcceKd+PVr64LAZkdBRdZGzO1P3BggoBEy5xWTzapbueetBW9c/uhz1uhMkf%20Qf75t198NMpWpbz2qt3DMOTzyKy/P0sua++dXqHDcGuCUGnOBOX6BCqaezxi31nssxKzsVTC1hY2%20OWrnLjttMTATlc6z3xzu7jFBCyNoKE4Y3Njpq7DEDyOwHohUYt8babB2yJSNwpAn8qN9cYRjfRC/%20GI/v/aMzr9ZbSUdpYSe/Pcyyyr4/K8fdf6wsfATlk29kXO7apYJkTkIbIivWucBdO37r5snwo99I%20l+f8vgUbSx8e6zWqLfY2exxKODKTs07lanE7ZS1hawN8I5/9wjStDypYTKs5sIx81qCeReins4e8%20giCGy0RF0uVYNcflXfRElzqDvE18yyQBGPJM6T4XFcV38D7+6PFi6omuiA2GU5rkA6aR37zlnF3B%20nFGQm+8OLmdQ2G4uLO7mN+9q1rwtc3G6l0bYlFgTgHsVeqvF7Yp98ub02q72UsyUoZ14nUeUh0rI%2026HarVHtpHmueFUmN5VzZkDfSCDOXLn52wmgMk6lKfHMoV8PxIkUJp6cdgul09utIqxy0n4dZoR8%204ukWGG3pFrJkglH22XMfOmxztM0c5Ovst0QkF0/lDAhbtOvsvJ9wsgri1+f0ONFUzjf4iae7OCXF%206kr4NTs/uBwnotyY1Fd4Klz2lJ8eRnEh0RRfDo+dx53tLA3seFa6SiMbukTFQfiwM2PvrF7wTv5y%20PB7G7CinGjP6ur5OKCwMB8Ey0bYdX8U1x+meOks7fPBiDzkn12w/Ih5JyO66rPnIEvRIwrH5Ul+U%20nkctzWhZcI1xPcCI9aTV2N8tkZfSRtg78zIra1eY6Y5G6DFcfK/BRHJHf2uho3GXQnmntYLIzzo+%20dX1iOHQSWjjQBdIRgv+9vMzlT3nYxzgu77KTTnUI01dnN16MAMOxAZQ9dKM9eeoNkHr0DqTLPXJg%20YThEYz0iuI+9LdxH6DGcJOYMw8342YMO0GiBuydlxJSxoYD0aprt0Tc+e1RR/JaByNGNkeTh6JDM%20HlD81TiOGKmWoD6NsOej3QjRYzpJuByPmHAl4XrnCHs4PvU0Rr9LjXR7W5iE3mTxZQhlYY/hBO20%202CJISevt7USR+3LgJI+ETWrGGdqnuIXct4mH/9HNBxls5vT8+1s9ZA3j6mxEXLgdPgQdkKHBSjph%20lIe8/d3dLO8//WRhUt6Jo7erp200Wd9tVbMVw+nsoCMl1CLremfRYzhhT3rpCOAtQCoqgxivBYML%20EZfuVDcSZEDMPF2idV1XsK07wTA/yLwfzESaKN1UsLsbQ8uf3tl7mBmBaQUkJfa8o5jDWPjHDWlC%20BWPcDr+WDukpHvyQB9xxw/gzxwtJtzFyxyxxML/6zp4tXsXVGrpN3OgtAas9vGckhhtV9tZ+Ttnt%20Y8RwtLAtw9V3RpUzp+u1J24EpBIDD+Vjryzrzx6tMaJWC47aCcw3wsS6DbxNu8f8vc0J2rIuiTbM%20SwmbD/SsaJzi3mvsuHChOIzXHg7K8HMbFmeWcC0OBw10n6UTcl2LyhpV0jjLFWcYLr+Th6PpE5AZ%20ThOiLdDRZhhOXSpSrCfhMjynEw0CiaEuqB007OUlVzQVq+OG3v2Z2YNLmZK3lsaiQ7ZHwvVAl6qu%20eQQagxiO5cZWTdswXNvngjwqZYZ+bnTVh3bwZqCfZYZTV7YigjGb30OXdI0e2l2zPd/YXafD7WMv%20h3mqBTrm02h7eemhzd9IPcjTFC3DaZrDR5MFI4ZDN9ybFlEMpDeiwaGEq4goqNCzhMnoSTgKy4Bh%20j+FALLaHlBtJyizhRn7opsT4uSztAKCnIM9gRGxwNcMlKSqGE51mGK7NnRho1bgHDMenCUYMpy3l%20xLJOb42thLNKktLXQ2a4tkI59LEnFd7/9NYZC+RDMRQWt8xwvUlXX5gfpC2sGW5n1FvCL4yHAl0k%20t5iafJCj2i2sKysDgs/cKkWcYmTo6GcQSj73GK5XlpZGI5rs6VTs0gEzDEd32jJcloyC0uudazgh%204f55yMTsstqEzhYYM+o/DYcMt5DKiWtv/MoYcsvw551KwGf1LWSbeF75UboGpeX/zX7x10szhQMK%20WW0Cem/tXxI5beVT//3JyhJll338Lk+UtaFBW9IY7VY7xZTt+ig+LXzXZ4lXbkexDRiuBlN3op2b%20S5dWKl9LPhwckeEaK1YtCMOvVjH0zqZLfhn5ydCd0SUQH4vTMZd174RWWvrVFqbFvjyTjs8JsSj9%20EKoBbsTNnBU7chk55XRl8MsveWRUqu9sXQMWt0Hk8ouXGzCfRX5jMrv+irbAy2T0oKJ1GxRdNvqR%20djPzThp8jZE5MPLP3j7KQL3xCy0pC1/HwR/zeRp144dnBoLyC6C7aIAdXewyz9dMFeFX5ZvBUMK1%20ip90nVz5ygSF8D1jRgiIxuSk60RUvg3J8cu7wt4avTzp13cwOKE+LPnL7j55ar8K3wPuVMileJ5S%20r3uUmoae2t8e1m57PrdoZehc+FM63DIlYYX07y2kWWTOFvg27oNpi7PQxsxrsTBTqaCMvcEFOFMi%20GPmfjj16DbvUIFz8yiDJONsAo2V7DMzGL90DyyuSJtgRJvulgpF4epY929c5S0B3iGTiJnJ1IbiT%20Pt0SfhQ+G+0w5UI9GF/2NAZ3v49DN7InXuKky8C/JN9iLlgzJtwrxjgl4TLqvrGnsjU7+DrvJKFy%20kYRsT+b33dv1eQLvhu/juwuEkz0z6Ug21iEBMcPEMKRf+mz+YBbew0NIrTf/i9u2kWaLm0F5Y2mJ%20Z0k7bxRl1l87VghHvpkuUProLeg0e5A7OpUzsBnKGswcqgUMTUOpTJ7e9dyzv/vPEpdf6PynNTi5%20kY7F+7Bct/8h3knvMdw38eVnwlsjUWOLuIofwpK27Hh/eOsbSpc45I9f88szQEfs9XYLw7GREKmy%20B4JTQZxr0GETDs1wdT52KPMckEFCkRiHY/BPxbEOGsp+nOqikPEWgwDCtHojzMEiusdt8Xn6xlAo%200ZmxYRLS8sM9Fg/58fgtXtIlnwL5wy+SlQM1xOmHccy/BiNAzLYHdrO++UVXxUfYLOF8a/iXT2bs%201yS/P2uruBnsqKQW6+vnI95qR4Op8bAFncrWvrj26nr8wSBzsLRK4428iwaVLoC3OuCJUeosFobj%20aoKjVgyOog62CIRECTstj1G5sSZa/SkMlSymHIFuDgYExMX9uGL+FRMaUxML9tpOzjtpV//rNcj8%20rYe85QbGXXTABFqzTzQb0aXAz3Sp+v6BQOXqRJXgdmZi+1F8iwGjfNT3T55XMRrvhOMXZoQReWbE%20S1zBKAGYkXfFRTh6o3ZTp1QLMbmAf7aUc1hn03AK47ZYGI5pitHSyBl4JtgGviSYKyp2agiZQQQx%20U4aYh0rNUii69fqe46M74R2CqqsWwt96O7kg5qccglLAja5FNnS10C0j5+8skCjcXXIW3/9qKkan%20LEtdJDgjslvGp5z6a+JtGADTjfwfIUvBheFyC2YuB4UfGx2m4N2nFCaekWZ6Zh5HzxDFu1PzK11M%20bjIwHFthWnsMOh8STe+oAEqX3158pN/akw9+/yh5cX9WTn5hohxXi7xnEB2wZZBrBg1IOfKUEbsz%20om6Yv0M3a6Et310MJM2LoKSdG+XCcEzYMjlI0SrrXYboPiOWVorljZSaaGyhtcwMmKQ3fQFjCP/7%20bV1ZgPRQbteIvGl7dgsNZIDTA6nQqWjyDzG5VUmnkzLD0dX1uuI9tNt/8jsMp71wWSHnFoFe2Z8D%207MHrDQZAvlKfyfegxdrvwnDszUeCgGu6hUANnxkC+7zVaYQew9GdxfLOGO2t3CDSX4ejyyAfe3mZ%202WHMZLAO/QpiOO0CEcPNfqQjMxWA4fSOm77pQDdFIyB+Rq5MCfWZe59mACYa+cp5AejNI7+Z4UZY%20GG7BhSI4Z4KhuRR1SYoe2ozrutAew4HRvBgtHPimxCb/VR85JnzGccN4Wu6Gy1XQMlwPNGh9z8vX%20KDH+tpVwcT7B7BkcsSTmbxVUcij5sZqTvxMGQn/ah+KEufSsUfoyeLJ4smTTBlCB3cCtoOJtbdNj%20uBtBkm1Gognv//dv/x0xHF8N7IGRFekFEdoiPj9QR1inBTMMB9r7e7V9no9vZIgBYRz2o61gdj5H%20ls7Y0pWhzy0qgPlBFWkZUfCPkZS0j5BH7gK3n4O2oUCP6e1JY6E5D0mW3ohnhCMJN5KWdKVURtvq%20vgZgON/zZky4h9G+wbbi8jsL9L1uk2kJJn4zYERnPBjQpOCINjPdIN0o2PM7Ew/YkXDXMx2Mu/fd%20qzYFGI4NiSOGGyngMBwV09PhHJMtuIdIc6cJWty0ZI1o6Xac4RoJl7e+A23CbOEMlvKbGY4utQcm%20u0dgUydMh5TzLjPRkKfRACCwdhv55Yaq9nDNaBzQZThah7qGa6Abd2bBrl8qhumOHkaDBjHc0dde%20rsde5QQWCXfAcCMJ1zJVfh8xXL73rkWrw8F4MAe/bfed0dP9RoyNdEOHyxhR6tl0uBm0mUKH25Vw%20gy3UMBxzd6NuY0Zx7gHdbAa5HD2Gk+TWM0CHw09LgyzRwJDhUpnU5fWR3E7QoRfjniSF4WboVRnO%20M7OX8YxZf6/4+phkxi4ur+f2eKDwVSXctwSmH5ji0E5ftVbs6Mr5YwcEl9msrso3O3YR+0J82Snx%20ijFeiOFoKbeVijm2+ZjHPm+bu1eMcMhwqoi8y0Cz64hNbSlCj9JuE1o64dBlNPhAOiAJgOx8Yb2I%20Xob8rvwmPaOuZT75frp2mzfrnsQLcNNcmEZiOjcBsGElRXv0AWkrT4yqtNJyzXZyIJqFZKzvDivf%200YpJFxaujpXjdxTLWGclxFza6zh2Rukg+x2mHRgw3DqBUQHk5zAzB5kQMcfFWuWm/CYM49/NmSG5%20d+JwhhnEfRTzCDWcnq6PyXFEY7DrJ8c3ytOlea0YMpzgH/tq5l/YEcsyisCsNjt0OUXENxFGYGs4%20fjULzsZJpkCQLjqQC4jf7VMaVHxcZR9QnpCW2I+mUpiDGoF0lhl5A3Ec3emWMTuKbTFaMfm7gB5i%20etDA1IMma+ku2arkO2xhAOuKaPVcMc/2IiqLLTp0p9492ruun+dcAcwgBvOtPI9xDT4Mhn+e72yo%20TVfG2h12MBL2bFOia4SZiMfn2j4EczKH5JsozQ1G5Rm/Prf0+wdnfsLwzgpEbHNfn8/AEM53yJDO%20m/c+jxfpViZ8DrSrAn8JWIOHLr19d2cwPWiAiaggGATQ/Wmpqbde6oxhvzAs/mACbUfKOzh8+1IS%209TAH8eHKDlwYhTU87EHereCSseSHOD2sr9/JRwDmgmHJfyuttSGAePgGhD+vdoqs/Wcs+qExdo+h%20W4MfDPvtKOPID78sCdIQZE/5oJ/eCU/53e+DDhlV//iFQfTOtbb8uhAxN8woD3vG829545n8RT6r%20O+D8KwKmh2mGA0TMVmSBBLXNuUVd9zQGMfd2u4/2ovHbuuX1VyesMZyU+zd34Vf3AgtMSyDG8X8J%20NPi5FNBBaUeDCsZtd7hgpztEYvBAAwqm1hZvIElCnPVsQdBVbm38ueyiL9133ve37s5DaBBu3ay0%20FcxMR++jrCojeYn6WscwwsJw3MgNtAP2VsjMk5Gv3m8Ztt0YSXenLUgtqrwLvQ5CVGZfY08/Q1pk%20qLWOAHO328v3QEVjUFl6W/mhQdBhVHF9+0sbWD++rR0MpU20rSsNIdOfJ4zrcJ2dImBhuGunAnqA%20GGoJfdTM9gkX7uRN3TGoa7R0UVU5pbXTvQSi+PvpV8CsM9C3Uy/FiOG62B1V3g6oBBqN50EUCCqu%20sTcQC4xpuTAcM+i9rvEawABtdzmCdzWbreABDj9z5lJAgiHy0fEyQ9Ea2zK0DCddsEWvS0Vl0F0a%20kJD745CEM6fbRoDh6FL9Y3leyXOMfujvBHPmM7tAH7QTWqbLgH55tqBirhzOcHhdFD5ThKUMX495%20CQPySamMrDdmwND5izK9tLLIB4y2eziScDo8s7p4+wDEifTIoLJyhW4bQORDSrf8tpXcqgfte8s0%20zuAF6MTEj59s32KkguS5SeJpyyigprXTI4uEU0uumOPYWegmoT2EMrxNl+52pAtm+6pAt3H0y5Iv%2015vtUkdx9SrOK9QYJc8nfrJRO3rygiyZ7JnpJCpa3VYcS6ygspVX0tT8pU/twMzlGCNuMFZmGuYd%20MwgzaoBCTk+AwSgbcSt98t2C9eZVWQ3dQUP7faRbQNMXe4B5RlIuY7R9KQYiLUPE+dNtg7L0LmA4%20/76r/fYmN6mIzHhZKomB6FJzJVChCieGgEFbRhuhZSJ6qnZ/3G+/W6O0dFqpdwlamvXyCV1GAmbp%20UgV2PzzHAEIMd1StoxFmBnNqZ1FHxTUHUwxnFSWsR5HjkojRel2NdLjnwzZfOohDWULajvN+BKdZ%20okkf4/gXCffcqBJum5mw4f9TtMYGiP6MkYQDOmjSMlDoepGGGPYSCSfEqLmG2YY2/S1VTMxrma0k%20nLlhg33428alX4VVmIA92buH91dWAuIZ6YK9hzN7aOqS1NzqhGwNF285LwUeZ3kv4ReaJX/YKzwg%20jdHAasVweD8aNIy2OR+h7VLzRz5yIdm522JFBMMewyn8HgMp/DUM5yiVcAaXSLiW5kd5ZXUnY5Fw%20hnbwIbTzkCNkml2CjYSjlfj0RFPJwjUMl4uUC5ifr2e4IO62UuI9Zurj4G8mXp0WacP1wRQJ+gu+%206Tqdbsnwjj6FG3nBkG/Wo5Fw8qMJ36B7HDoK+2oYyRJXxBdXni3upO3G6OvmT5dwxCV76izHpTwt%20cZih/Ez4Z7ue4eb0yHvKQ3oHveOBwuku9XoJF5miwIIyCnoMRwEz9nS4GQmnQ749Cdcy9y3hjQ6m%20OHlp0LUSbqbOoHGWhCP0JNxmqmiHhusu1bjUBw0lUuPbaMFwcDz5/+jrsyn6A2bxWcKZ4U06hey9%20O5Jd+gXhj3fLuJnl3WMK+C9x6G15tkePu+TJ3pd03chXAH+Rdv1VWHxrU2YLeoH2mocjIOGeneEs%207+0k9nMzXFC2Ym9d+sUGDX9N7FTs3wYvW8ZXhnvFi+KV4V7xovjLM1zVt47xtTvIdvCzxd+/C//L%20MZyf8P6p3iXCCIllq1gdsWF7WlLhlLtMhp8/Nf+anGSwRBzajChQ/Ww75+wC6WjZ6J7pjbI+6h+s%20s18mO9m6xK4bgGLPDmPfoWyDBOYdceN2AaZUiAs8WJpPd//yX/YBkjfyA5im4LJvf7YRLnnhF4O9%20tkop7TMbC74W/lZdqg4xX4bnki63jZeR9F8ZrzpcAlIDqYL04xeDNPNlLJNQ/HJTKBO3TG8A9ukx%200Ym0/CtImK+Nb57haM9n2vSc374vujO/s9e6UJiOZ+awdBwQCQrDYbT8x1kL3Nlto+sfzuX4n4VJ%20hqsE5CmLdX9Ccfe3NeTm0O8GbUi918na1s82RLapz2v7HuS+48/zfRRPYM7XPxunJJz2PgVhn5aD%20Eiitkgy0fPbT8cu+KH4Jh3Tgl+4IBZdfuih+CUv35bP39o50QfnnqgjeceM34gqFm66MOOnaON7H%20L/HxS3z8Eh+/HMDhAx4+uLAw+OMdf1x7jz/2uUlq9XAVM3UbJDZhRE/ZAK2OVBvQb1r+O0yj+gOM%206lco7x7z0rhKOrzLf3nG3gVOel/nfB8HDNeLqL7PJVGgjE9BMe+ncD4nR/5m45mDNrK6DmhgRAv0%20bX0NcsQEjGR9+cuemULxzzZZl847S2xacqQb5x4VGgwNU9067zRW3tE9+faY+zVDY8cdf7zTuFAN%20aMz8Ypff8ecqxq9x1pfdveQBf8wOED/v+MN9r7FmnJJwUR2lUlYMNK6ovsvY/6Xot31w+7TGWKel%20qQ+t6eZ34LtyzAV7dolonk43H8i/7HnnWbtFXILbn9YudUkPbvjFeNom5d2/GaBfJNXiB2N2es4g%20P+4vxcMvdiDimBMoHYaLLSyCj9T+pPuM/fLevbW/7G+/p8uK0ZrsyQitAHf5x679hXB0d4s98aV3%20Wrb7ewwiyp5ukF8ZCJLf6dLJT7bDD/a+VbzxT6uFkN5duzRZ02If60r6J2OPEl2Gy4hWGF/hG0Nh%204iBHRnskbYT2EMq6op+WbimD7uMI7bkDAMPOhD0LpaVdtZIWbjrS4ezv0iAPf6OxL7+m//JL98uv%20hAT2CAneZfSOoNB7+NN7mS6y+sj+MQA1gvyO6LthuJY7YThO5nBRzWjbCRv6xGhkaInFxOwsw0Ec%20QTcwQRzipbI2J44sTZ157bUoD1eeIcARKsMf+33FFjDlDLo6XCY5rcavtSqjQg6jcLKKSsSgB7Av%20jFbt/bgZuWFHN6j1zpEB/KdLo+WhmGLPaStajvyoy8N4nj7Z6JgvtMBcxd79WnreZfr7Z/e7uFlK%20kZ+1vS6yAd7Fu8J/pks9jyjV3wOScEc4HDS4CC6SJL5EInFZyUVl6dZLIGnE75mD0Do5H+dTwdPq%20DhLsYeIYMcVXqLleS4ehka5iENx6yKfMuSbCG4mBdczhibHi5xy26fdzdCu0saf3bv73cjOiHui7%20IOFwYbSKYBiNWg8ZTovUQN8yRbIgQQR1ezkrLoFKN0l3hYFRfISEhHGXjJA0ME9eQG8ZFqbDjl+/%20F67Yi8lZNI9ufQ3SR0JLvxIoR9vtb/N2GfL3RTmk3X6EFyBNYfz2o7jz3ya1XubPd+njufV9bX8O%20u+E6DHyxhKOy4E5tn84Ml8F3PeFkDIzE/W9iSIFbdzQEB/7BWOsyqXQkZ0b7rQF0Rr8w0KQqz+13%20npC6pCmGzG0SBlK4/ClxmIvuOsfNV6FpQL6zo5wFQMqqhTIQmGVAzauhhgBnpMI4/tXk9C74J8TN%203s1d/aqyf815gulgYoVnx8kSF0ZuDaPTWPc+oqJwxJeBfWsH+Cr06jKinR7hUMLBIBmMVmEOOBpp%20QmXdWStlCw7dE4wBk9FFwWBUYn6PU1NvLOPxOR6gk+LETeWKcVXRMBNxrC4jLCf0iY80sedZzLP4%20s3Biepg079v32y7t1y8+LH6uAYymMgleeanC28rP36jnZkwqT9JFUk/blXr4/LFWoYe38reAcbO0%20I15diZbtBbZLgXwvHeAzmdDQG0MJp7CScKwiIVB2u1RmkzGgJXsr4agYKtiPlRmjSVK4DgdTGIPB%20GBgYCKbUu0Bh0c18ZGtMioQEYo5R5YuZkVCZKckL+QAwXT61hLtaM35aKQyGuttViDK4VDBGENPw%20ni/naStb/mlQPMMsSD4kzrZ2LHxi2BGcEc2IWaAh6RJ/2MWzIMmKPZJZ7wtzWRi/72WJc3zHcgtn%20OGaSNRCg8unuNGrT7HUPWb9Ch2vRMg5MB5NyOh4pJ+yJ9xEyAwuMWF0CN1+hBjAp0A2aghg1A72K%20tVbAOde8WaGFus8zgEn6MW6VdTFUSKWHIpmqr5luN4MukTuUkVaZWYOZoifKwD8GxgsobfOb6HJK%20h4PA0j9yhGCPoHC3cPbo2w93IW2o8P1J5XNwCdgMNDJWuobh2rSR4O2ovT71ISk3uoYsg8qmfrzi%20TTr5r3WbzpquKx2ltgUNPr4iXRvm/eNbN5HOujxAUm0EMRxdKZPBu10qM9AswkYiMoHZFuzXF+wo%20iy1EbEaP6s5vhb0uMphR5XvyQcWoCxc0ddIDkp0uHXVCtGpHwi0WxjHD3cRCqy/3QE6RTEiiVhrN%20gs9YIjH1OfNbQAwHDdoBYYYzHJ4YvQE4k2dx6F6XmjHrT1AVUzm3nlzda4k15Qp1t4JLfNZS0S/L%20wIJwPbakW3GGLUwJLY8YWEA6ZvB15tauBxgVvc4ZtzNIOAKfr4RZ2+/ZX4Pcpe6VwBmObSjaHg3B%20aNFqrTOtDpxlOEAVktbopp1Lkbv6GbR6nHQTtVS6iN6arLDHYMSB9OsB5mIiGndMZoBYoRnFG/ZI%20VuonLzk6w1tYflHkmQ2IgV+N67tf/3CdrP2o7qUgjZDqT74FCjOqU2c4sPYQmeP/7HUGlzCcrr7v%20Lcy/JHoj17aqacGt3RFgqN6gRIBRfPBjjQ7G5HuvSsOnepzhxqkSP1NKuQvjJkoYjLhgRp7bLs6/%20c2/44TfKfbZUW9w9xMddAHwE80lgIczyBZcLwylTdKUQFy4Fz8lwGqkGw11f8EuRJ4cBZZFCjX7r%20W6WcDts8QicndulSM2AISS3/CnPjB3cxu5hN3fu/fz3u7sTQecTO15kxWVq2Hy6GmUFb7ktBWu3i%20vXLEgKrLcOqDcaSLkKcsrvdwCcNp+qI3jfE1gQ4HPVy9KHYjsPOWAZfrchYOiJbQjl27LmmMOVpg%20B3MApA0+9E4ltrcgtRBDZ+biudUF267T7+YzM6trZtAAWzXLpakznDUAowdMpl3NSDg9A2c45uFG%20R9xmJdx2WmSiMKXFn9W5Ks4T7PaIuSsxHMxGpbhLKV9utLmLhSn03XlWKPAv5kEKtd+Rb0F4mAlm%20pYeCEZCQbTcK42oFhO5PgOHa7lYgDmYeQv+r4AA6+VI48sCzGhnTay7VnMm29eMMRyA/xW0FVh+8%20jFJLqz3C2Xk4gcramzcb4TlZzStPa8lJUvSAntXVQY2WqtzMcFSWBgMwlbo3gfVhgC52pNSTN6QZ%20klhStM0t7+5W0nTppIbAgKLYt4CxXMrjv4Dn30jPflU2zjfAlGpkfdQ0li5V0yIwHDqJPnY7agEt%20LmE4mI05s/eP/UnCrwVOhrHTBUaiQrbVWEF3kXfOZGiNODOcSwwq3ExLW1JxBjQ3Llakq8KPpIiM%20gH1mWKRjG6eAGwzGWnLOz7/f/hGj2cRYxAFjAXXx5A4/Up0Ix7sahXQ4+IcppZGgcoZD5NKvb8k6%20FrktLpVwzJlVCUcOxpW7xRm/ZzEXN4yZZ+wzJB1zBYNQ4umC2zTCDsNynz8bQ8nAXD64KFKprRtn%20iIHEQgoiNWGkrG/DbCxn5q7WpVgZZTI5TLyklePGDimoMkjC6TTZaBppkXCC6yCWCU2TzDJc29fP%20gkX8S7rU50VdNWhHlluwppjLXitFldHSEGmDG6PLvB6ZMbpWlor21RGjd/sxZKW3B9aye0BSIQGp%20+7y2re6aMrQrE+QBN7DfpVZsGA6FDx1O0yKzDNdbvJ8BzPatdamURYdDRNAjwDhIOqRArK2OJZwq%20qp2uyNi7OJuwGHbp5MnhkXTLyJIsAwmqeEfQgKYHDRrgF5hvyVfTYDcMF6gZb4k1wkWjVANTIpeP%20Ur9tjBhO2JNIewwntJ8bmpFw7VQLDKhQewwLc88wnA5P180ga2wYDg4lYXUpp6ZFDrufLVjEv3we%207pjAXxNigBEj7DXmdn23hzbeSxiO9whn+uIOwzF40ApFr57FcEfYMBxdqS/gv8AoVbhkAfo5wWZJ%20Rlo0uhlJM4JWAEaMsMcgM+leznDVH+/q/nxCeACkW28PopBXGnI3f9ClbiPc69MzrmG4+hXAvwES%20gVVBiyTDzYwPRMx0GaSEzwyHr9aAGj5+c3y50vPApJ33o0uVZPMwJf0Wyw7rkvdcDowk3NQW8xZE%20VLIwz3AXDhrAt8dwY8KPUStVc5qM+FyJLr+t8YV2Y5KeGyPFnn02MMvee8/AyO07Sj7P1HV2ywYd%20TneM9MzFXapu0tG0iHS5BYWjK1MGqUPCVaJHhZVhfwlTw3oI/+UvM1y48C/88iGKtlX5e8Hifxrm%20O8VH/tqpCbpU8qbR5izafGwkXIO9LnDvaztCG34vPqGrw5Xyz4Qf4TKGSxUpbBhugEtHqVRuXhpq%20NwHc/fy8c3THo/DZStj6U+8wqsi9Cp7S4ZqGcgnDIRXV/e4NGo6g7UmsMIy6U7BiuF5yMEC79aSH%20a3S4jJbBLmG4fiPpE/M57+UVA1w0LVJOsu2hDT/DcKHDVX8w3CLhTjJcpt3FXSrrgnQlVBrJ02+j%20n/X67Wxm/PQMRMrv7GrI7yO9oQ2X3/d0jSNDa9eyzNJSO5J/i21liQGejeEaBpGk2sPeoCFGqcdx%20CLpZgRAXM9wrLgO6qPReHQpCGafh7pr7gR/rjrv2iylXbmW7wzDPa4Q93feV4W4GSYZ5CXEd1unc%20JNUpSX4dXhluACow1pPjo7msrapSmRRGf9G2JbYo8c5aKks6exOo/3S8MtwQsbwHs0V3IfYK3S70%20u7BhKglmw27mcPM/GTdhOFXEGn3bPtZ+V29ZWjTP8rf4X9y3aee5uwUpjjX6ttMgrZwe6YzSyv4K%208Od+3a2G2svVxk3x5vg9D0vsBdtY23nJfZQYe+l1cIrhdPZQ8NHs3Z0l9mkZ2dUTOrGRkFYvJVKj%20Pq3TekbNoGzzzQcmnBkl806ceZ8ZoyAM6eCPuHzi2Pxo7k6jNNIjbdIhXiSQ8q0DHR6fjdDwG/kL%20pb/KsevhNEkVQHerCo89/4xUYzbA81HoIlA2wBwXAwLytxxuKlNVvhXIfqNu8BuXaAPowQiUXb5x%20ukx1E27A0/09aM99Ktxfot265B/p3huBkgZpkx/86S6WI3z1LvV21fv3xphOlzSRNsTL1UKX4W7Z%20ysd4jjTOxnnC/0FXcYi98Iub5Wfl70IaXZvXG6LtnocSLr5TELP2dF/8yiCGsVN3iR3iGrHM7ZPy%20xzWoGOyzG6LYJ5gJbwY3xaWrWvHDu7uZHf7CreZjY8qc1v19pO3xl/y1hry4n5KG0sFN3V0Ago0r%20vnWh+/E02K5tZchp9kzPD9cw+DzbwL1nKPNwTq+Y2bguNbnrRR3odcUDCbdGXClfbamYDGbFqTAg%20XQJIlxDYaCn3No4eFKeQ4z5CTMKOGUVx6ybNfHk1xLsUM7P9R+AqrVvh+tzMI8qeU9ymPqfDSUSX%20X7+50iAFnArKFTYC5xd0i3jLTBm0VoD0GeGIkHkHihbRM2SnAzzadZxPLF2CPYb7aBJ3BjO3WoLl%20MsJBF6obLF8KM41tctCAVlcj02jq4UMs4XC2VOcSeIYhQyquQaUyfMY934DZQgxNF9Di/Q9/lO4y%200u4VMk6QVXviI1yGhvFiOCQdIfD7sgyX/fP8tLmGtYeYHySvY78wW76o+rnR3m/cw5DhNCRvpRoE%20Rf/i1/equS1kwsR/TFwKWGzNrz9ZXNjzTkVrL1o2uDGUR8qxbWnt9unL73c/ObG5EtYZyXQx/DJ1%204F24pQEzKi5+YW6eaQToOcFUfN/hV5eE7u9LLNzzpymeCnI/B+LoAdvKcGM/a2Zb+yNvrTTTBdAA%203+7HjcXFFRQTzNsi4gjk5y1KWiVPo7JnTEq4kATiYHU/knCBSIyKpHvl9PoW4QdpuHdSC8biO6a9%20rlDQTeiAI27okQ/vw78ah7BIUyOMdrXA+G46klbpMr+H4tvqonvoER2m4LZxpA2/GFYkPt19h2t4%20Mribdad+mXTxl8E7t5x7fMZMssuI9yePGzrir56e3wcXVyuvQhu/IH8rhk9lR4e+e9juAo/YqAj7%204RYgD9K0IoA04Hp5pASXEgMkHNtdlIzuxRD0zi8m/IX0k7K+gDRTurFEVNsXh3/zPW6ZUdobNNH9%20/B7b8g5oJJrQjMrKroGlIXW61P2Wbg3SpCI+mJBFMruEZlTIxLgNAojzj59/9l/s/AZL3KzC8Ct/%20vLsfN/fuD6aPEWZcQYGBMd2OkamFlR8x62rEag1oeTa/7laMwvEb9/uaH7MnXfJFnvhd8lDSIg3e%20vWz0WpZv7I9Q2DeIGfeFxbMqR91MRdxphl+6MX7ZSq1bgcJn/GcffGZCZ7rSCvhPC6D79C708dHj%209Ssnkh/c/A40c8/5yye9MvPSILzCLU80hmgQumg6wtJwAG+kpcX2PYbrgfB02RnEl6+gBxp1bnW4%20HLY+NzEmU4GkE3h2Rht0n9jnL93EFfx7QBWxRoG/jvABqxvQuV3d/J/W4XQpCy0ojxDzTd/cWgnj%20UPlMU0AGnnU9QGYwmCVvPqzM897j5NoBZwpjPDEuS1IwKsAP4cWUI6DXhc4II35a8kvchCNursuP%20kSvf74qbNwFuzpDmV58KoBUfw8pSvtac4QxnDSAv4osRRruX/asvD/+1sNuum3hiXm7NTKv4rbIp%20m/TRDMomN+IhL+5vm/PyGyAv+KNBiUHjN/xphAyzKS8zB9pXDNdmNkMuSBYqyZ/L5DCVirv8xPcS%201l2aAENIko2Anyox17EQFoM7BBGjSTqRF6RZZlAY2yXeQpAaK3EB/HD4mHhnJBzhddAl51A0pEsS%20A0nfGjEcjMCV9T0Q2zWjTRodgB7e9RVpi4TKDL5MsYClbqIszvAWll8PM6g73I/Q1wgbkKxfdGfS%20h0qW1FoPGtZQlcb/ivb9EKlwCqtfmDokqrpMGOiP7kCAMEg5NQ4YjW9FZMYUxEhavA6s/fH2tByN%20rG6KDx3HdSnr7qAZmJ2Ho8xtV30pdH+JTpBJySdvDCxgZJhtdu6P8B6u0y2rsbFq1KMrWBiOpSnu%20hQCMzrZTAyEFqCjtxd9juJcEeaI7pGtGQklHawFTetdpZlSdSPCehNOppAwODrUj6SB6P/ZZhoM5%20lu0+F0K54B43sHd1BN2sJN8RiO/HwUWJez2kUCWcFVBH09DhYmloC6TbIuFKl/q1QX7ePf6xDMNH%20qx7qdvfg0y0dhus1QEFbhiA3UygQHgXaf9MzXSojQJ5ptExQL37MwNT8cq0CZeGZOUeXymb816Tq%207PO91ScMwjP3gizujfHu3yTX4m75zf5yHnQ/3eKeyhkT7lswHtBtXKsuNSvLx7z67TAcyAqrPtjb%20AsIZacpbD1bp93y0bMtwkv4ZyzRSAoQfAYZT1wa80soz4I42mI1K5XnmQps95NuO4or86yHde7nY%20JmFUdqZP6GbBiuFk6ew2IdK/lS5V0IbNvS/RbOb/VmB6JvQ2SIcJXapPSOjVEnmP4ehSqSiN5GGC%20zBSaoEX6oUe2H72j+3YJWt6FNk0kDXHk7j6nMwJxU3b59RHqQGrRIIb5aHiHjbDaeFEYLjziwBMi%20eW/hXPjWGG750MhO13l0UxPu2kEMDUaqBUCHGxK9AyQclSm9imeuLRVcolllUcm91Q3izldAoOcR%20V5ZeMAn2rLxEXiI/uot3D34dqzGqpDANYFSe3mWK7tfS5kIbqV0tVgznN5mfwLfGcOpW95jqaK6I%20OSV1qVR6r+IdRlhtlc/YYzgkHEymeUYqjW5V6IV0Haw8A2cuS1tACqqbkz8xdMaMhIPZeoyk9PbV%20EXPfKbuwYrie7rKHb43h1F3udZtH26gg6iwdenrdHmC4fE/ucfUEpC/BnFOM06n4+mWbfqqtrSQv%2083hc9Q8TK175bb8jcYLhTJyXWfYz+NYYTqTozdgLmijeg5b1jvDTDyy+x/nV3PWOFsthuLbSwFE1%20qTt8++5upaxnadTqey0Urp3GOULuijUZL7TS8LSEy9A0AF2KdAp0m/zMKJXKQSJ8bUM+1AXqmTzy%20C5GxI+8wnNt14sDI/wzQdVewrgeiU7ntuiL2vnhvcaNnZUlFxXW7sgKkjcKgwxEH8anrRGdjmY0p%20l9HIlvhh9tmdIz30pOuq4Vj8FX3mWyTcJfj2JNxtoEEDzHc8eFoTFqLLZMA0znBlHm6Z2LVfpMhe%20V8n2K8UX32wwhmOuzHQugc8Uod+xS6aL0hhgSNImvZzHPF0zC+Ih7zGSj7IDGrfm3Vr8ZRhulhyM%20ULXMdSmQdJ6iEXRvK3wPIrq+oZUxWktF6e/5HwEJ2tPTfOLb4hoB/ZH85bMh6orbbzDMAqaPCfen%20VQMYbVW6mOF8b9QEw4n7XwpnmA2p0MsdLTRwPu/BcE/+6SItASGVkJZ7S1swUKRm/3eYBiAtozs9%20l7/vf1zXF/HAJMTVG9mOkL8OCDQtw4HrpQwFbQ67DAfROLEOIBQiXPqN9CLXGUyH47k1zMFIjyJz%20rbv0wL3n/K7fJQ+yL2nIbN5LXvHfxk0elbfWfX1McA4irCScQJeDYZlpj+GEtjKvRVvhCxqmzoOD%20Pfjy3ErQREPZm7PLuFjCcT3AzNIWlf7SUm4WSLgepMPNghUH11msEluiozMhRegRZhjua+nFefJ4%20D3dv3g7z6GU/kM59CVd+81MLl3ApYSRDD1TqNMMdZPYsjlIdbbRk8wJh0UN6u0RaIBElFVuGkwRt%20Ga7ewbLG11qf7umEPfjAZ4/hDGzkjUHDNs6LJVzLcCOpcEbC9XzNhezAmFd5GsUxYjhNDjOx21tN%202MOoW2kZjorrYUbCKYWLadNBKzBGcR9KOAuJxNfu8RZDHe4IbZe6x3BkIkZ+++i17tlbeXo40odG%20XWq+Vf0shgzX6HB7DDfK1ywu0QPp9nO4u3f96SBnuIEUnuGb63S4LOGs2+ghiGcMN9FyewW5bxgu%20F+moeD3CZ4k7qlg1jmPybXEtw300GihfbUwhhY5zdcRwlL+NhUFUlvitvukT2dZrbAcNIGLbW+ER%20hgw3Kpbs+11qSdj/kwErmOlDZLRHhLarnWG43dZv6eTZ/5ymJDDxKU7iWhik6I/obFkau2tx20Mu%20cw+rLtXi6zEcehR57vUWxIubyrd30KeltfvNZSjPmfH8JP8uw0W6my7V43qKK2hT2ftU2GE4FGch%20Sy9FtJFwIpJlQIzEf8+o2fUYjgxqMtS3ayeGE2NlhvPzkjBJeW+Xj8ASn6W7YrgUn7oL4pOfVTpN%209z8iHsCN1QitSFCmXr6QcHniNzMc9uSXbo2J5l5vAU2d4QptRYsecrlhospIRu+mqxQjIT1zuBHD%20ke9c71nl8bJbXavOexgy3N4+sH8Klg2pmXg8Q9TChvxncFE3r75i70D0xTrcPxYt8xVk9aA+vaLF%20K8M1oDulC6KVYrgfWLtX+aVr1G4NDF0Rv0g4Rrc53Cu2eGW4BnSPGA7IoJehDIt55MYAgPk5Lezz%205Rku30F3YaQGA+oG0Vd5t8Yrw63wyhzPjUOGowr2q6G4Zt1mQdzP1kfY14H5Gst+sQWNz+S+uHTz%20UPSrgdsI/Vydh8dzmHY/tRFtQN5PJ8iuG2omDx0/tf62se7lb4QJCReR6oNly3cC0tCYLgRoWE+3%200o5U0I18yP8pLqUmXq3fofvQVRGPCogduhJrcuhU3AygbopfHdqWnYqOLsUcIekrr4y4cSdd3wZk%20XV9eIyUd4om45s80jKDphTzSz3og+WBHtZaT5P/u9zvvyr2sZZoFkHd27xCGSo5pjtjRo/L4cpJ1%2066IHftkdHKPnuERS6fX2+GktmHDUI+njj8tqxMjEHXvpyIUoHvvgnO4lrT18hS51L0P7mf3a+LZz%20962hT60twxk3Ix18Ao/XInGAnpgUprVgkFgPj3UfGv7heIzCelz2jPRC+vlvypD8KZziAfyqhTEh%20qq3V2CtNgFTCHgkiKam4BNkTB/bu38rC78qvl135i/SVn3PIpYyyZKhcwMuZfGc3sJf+YbzJXTTo%20YZ2DEm8TF76EHJfSWKVdJoszuhJOOyTyakNGXOocIjxE95sQ6Sa26RZgQp6ZDW/RXocqcFcvN5wj%20yvVx2tYvhcofrvUusszKe55M5NPNwFC8M4XBbtse1K1xWo046Cpguh7omhiZHiEz9z8d1FWrVoHd%20LrUXAORvNgG/pLkQW9eyAg4V65p8wU/FWytQ5fi1DPaOvsDJeR1iVhwwolqP4B8YMb2LQ838ApiM%20M5RcyUUeYPhl777FH8yf46lXfAn4xyjOM+iz6iuyhAR9hiueUE6pSBiKe3QlcGEamEBKP2JUt07y%20rMtk2FemsIsEwd2kFNIHptI9IHTLxMkfN1rS9SI5SUFSDWkFQxI27vW1QUphTKD74hD1pI304lgg%208UgJx41DK6SDO/Fr/xuM7CjlB6WE/v958Jxx9/ESKY7S2DAcFaMjXozk1CXR7XjLt8qA4bgFk4Ox%20znjGSGylRsK4KC3XKVDZ+KXCMd59FXdGobjDkEgadDDCclwt7kf7tJFAHNLgwkExJnExeoYh78rd%20cOSB+4CRuPlSG+KC6QnLr/LPtQuEwT+/IhVMLSlM3D7aS4x4OSLvqpBWV7sOz89KS77Lbw/OE6aC%20qJFnbBgOZtOwWbsMkBoQn4qK9zidg6HSdBcvFxbyzqFbwnBRIAziw2ljLiodZsKPM479uR5oksUH%20BM7Mj+6H8IoPiYROxikjusw3f/7hccNwxMOzD3RKnsgLjE4cnp/CXPjzTzlaPAK6GQxF3tD/8OfM%202+iPR3AFeoJ5uIeN2ycB15jqWSD/Z8GF0vnOX0Fx+S2Xlg7vfvk016uS10F+N3lI/ohHt2dmzOa7%2036UaiIDKULcJE0iiSF9TRtgjJfiIz/zBPF5Ae6YCqWy9A1pBMOUfPsjgPUPdHL8woZhHdpJ+XLYM%20M/eg9Mhv5AlGDEk4gvuzX9I7C80Njsjvd+xaHoBfAMitk0YnKnB4h29misEz8WBa5hWWe335UAh3%20+/r7eoev8rC6SnVJo5ZHV7OObkzPiFBrWgwZDrSj1Ki0MBXGUMZwOfJ1EhauMKEuowbyQ7eHPe8L%20I2TCdkCYzGSSxEfoSYEMXf7cYlvmEfb95EoiL7lyxRRA9/AexSeIiZyhvpgqYNInM9/CJGYH0+tZ%20TJb96t393n3v+czuxA+w5+Z13MivGoz220Gv3kbSDcOhq8TsNAw3qqA1IbKEOwv0ORhIXd4M8jX5%20YJbhsk7Xgy5/boGkv2TKA4bKTC7J0oOY0Su7YXykYssYgjNGooUzn57NjZvFfbWg2GXM0K2XZg9q%20MNq4ibDqne/dxAaTidFQnHuITqfiGobToOIa5K5hD0fp9O+O6zPIDFxHK9IFZClWEfHD7NWd5avy%20iSMYsOm+JE1AXHdf8xjSsb7jProvb4bhJG2dsS1Po16ANGhc7U7hFs5wmjF+amaGZyXH/U+X7/0i%20o+1otMXC4IOudjaflfD9TQWRj619D3QZrCfrhoIMMQkxZanW03v2UpNbZlS+KJO/KqMubovjcszS%20bRY0rryNvodFwjHr3mJmdh1cw3BcHhgDhDGBOOCxh1nCSWdqJbTQDj584tuYnFF2DPHX4eqNoWGv%20UTyTzEgGH3Rlncjip9fwkbHFLcM7XVD0LvyGPeXilzgUjng1reThzA+GZxnFWeO2kbeeS5wYTojJ%20n4zHZ/nnGTc3pG0Ge9nJj4cpvaLKGurHU/eYwsJw2j0BYYkQYEfgbFD+MdkOhkM6ZrtZwwgVydJz%20k0Ey9ewxDEjoUvntuWeDLoQhvl5+0fFkPzNIoHK2OA53C/S753Po5/86THWpoDeimM3QrITrdWNI%20G/S4Pch9JOnOEs6vZO10z9yCrmmLGbAb+DzOM2Sv98kDhUvxXAy3V8JFh+O4V9uqZzM0O2joMRyo%20ulUfGl3mu3u9JRWmOUs4T2+gD/bm9Og2Km3qL3vXrkWlSJ82oH9oGv8MLs6VnaVK4XTY8rsHSTh6%20rtX9KYXei4TrQV3rEc5IuF6m9y6BBhpdZsbMovss4aTL9RpAT9rSxeqXjaKB/jzTWYw+I5QxOqXP%20gGF2hA64A+5ahmOVhjyP7pNTvdBA1SPxzDlmsDCcdkggvjX0ZR7FFUTLmBREvWeDhEOpXJRIs8vv%20soM4rmASptgTn047ZXsZ7GA44kPSLW5WCcqLn6ZP+Rw9+7ulRTwovdjL4JbDYAKVKdklk3fLVuYL%20iIZKM9MAptEz7lxYiB/uVYMmLb2yofdp84hhtMpEq9snJb41xM2N44TVMqAbC7uXbs9wVasfhrb0%20eM75cUPjaHoP5nXVaJ3hUJTbVQVABC0ko7JsmO1SZxTxHjRtkufJViflrdCzYL5rmQAedKsjPY5B%20lLZwQ8Dvv5MO1y8Xy4FCllLcRKk7fdkwcCTlctjslxHhrITTla754sFMt/Z2zBEIr/ywfNneTdxO%20i0CBDcMB7XELEsX/XkVKTGYiXK7Dte99iEHyfF1muDPdCt3yEk+P4cwOPa7eKm5NzPJdh/g1z3s6%20HL68kksamV5INUb6GYyyR8hhcwUzRULZ2dywd0cvMSv2/G2FXL+4t8zTow95z/lp8f4no4mFo2Gz%20SRegeoi/FobbfoUmtl+3QBkE+U6JluFGOl3LcLzBAP0ZfoF8xIRpXim4VIeDeX3eD2J2CApgyPE1%209rUMOlg0QpYmuZLEHPkKe2KV9Go13QgbdnzjVc9iOLZYMQeY85NjyMyNDgfTyZCHrI9lN9861dCI%20S6hbhsufY3KG28HCcBriw1CSYnClJvVkZOd6RbEjA3rGIFbz+2KMMbr2GNN/uvZmYAB+YTjZ5TTQ%20RfR8ZGA2DK2u547BLX9oY1399Q2/YO0e8K5SlWbIlZS72hZyyT7GYWMOUtel4oJ7K6nydaqoT8JR%20Q+3d+0v8LcMB5Wqa4b7/br2/CYigGRrhXSLhLtXhhJGEO9OluvRK8fSgbrdX/ox8y6NvKPWVhpiA%205lNDMO13v8YHbdnPJ2ZmuxTPy6+MvePXJY9JHX7x71vqTUnHTQ3TN8eaG6sFMIbiIAwSh18MW6Zg%20wCWN1OgJu9fQ2aNIHL4lrbzfPTxuBAxCirJSbhiOepYa0tb4wnBkvgWRtWCnBsgM1zLYSKcbzcPt%20o4bJjHIpw5H/0OEs3kGXCo6YEowmfjkXS0UB/+SQpbPRj04A5m27eEktyj6Mu6QbO5kDPQmX7Xpo%20a60n4YRpCSegP4gxeqNUSZk9CXdbhqtYRpeGGR2ulxrzbM5wMNsOw+3rlZNI8SPhhtjJBwyTR7UC%2078yJwXD+9ZluHEiatf0Rw41qyBtQiWvEcAxelp3SgzKtGc48IdW0CA3RmVxk1KbK1sRoHiW2DLbX%20AmbRtjrmBjMTXDpoAJlxR+AgUFYB2lHlORS9p1MJM7Ey2su7lAnDCBgpB8MhwTweix99VnH24s50%20Vc9wJOEETa2M6hd3zVOyTNjrNTcSLoOKrPNWNlo03UZzVLnCZxlupMO1rRD4Va0JMPqI4SBcr3Aj%20qDx7yF2Y60tXSmdocncfOtEKlL1T/gx6k0w7ffth0fPSlIp23I5wJOH2gP4GRvXLiFddqm+S6Mxy%207DMc0s7XFqNAofsEtl1qKvSgSx0zXNjnLrdlOPKRd+S2DDciQg/SQ0cgF+NpkT7qykQfZ/LXYhO2%20MChdaivdn5PhhFFZyM9pHY4NhZrkZNkjry3mrqhluCxhRhka6XBiuEy8luE43JxxDcOhaxwhT4vc%20Am3+WkbZQxtWPQKDE8qe6dpjuNzQM3PpjuAphks069M60jjNcAwUdC6VoXieihDzMZxuR6liEH5H%20Eu4Uwx0QIV9A3TLc6LJlgS7I87LDeDCcpNbycZCR/wMGJi3ylxtly3Cjbx+AfgWHRJlhuNzl7jHc%20qH4EuY7yAzQtgu/M6MJul4qE64FtJ8FwUXEw2CUMJyLPSLgVrILbtdRMhCPp4RJOZoCzXeoeKIsz%203GNdo72G4cQonLE9w3C47Uu4LYP0kPOzxOH/JeHG8ewyXG9aBLQSjln/GYaDsTLXV4aLip9mOMNq%200PL77RhOJ9Zu2aUuDHcjCSfaMNUCw5mNv0PbPYYjnmsknNBjOOEiHU5H9HsTv4BCOcOVCnOGK5nm%20d7g/zvwHgQIisgq6YrhEmB4ywxFujwgt9nS45ZqLdEuTmHAPMNOoR6AsznADCefLdAOGy+qCaOsM%20Z2VgCiLTk3rZlXBeT3USuDJctZvBQmvLg7ZkCWI4mD935cKG4fCUpdArgnivuA12u9RXPCf+mUz8%20ynAN6FJZlKer8g2Xv/zuGy1ZN/3+h++W9VNm/+lCmVHP32RgFzA7atioSZen0+f4obshfN41/E/D%20BMO1LTG/D1opOlLSk1ifXQMbsyv+qitPgzgdcs9+trGP4zD7kt7Ix8uil4tSnkQ/YfEtN/+t5W/d%20N7F72bE108af4szx1Tjiif/SufP/+NXzGIcMpyh0Y5ImhaVI+zuZtEyQEV/68veqTGYdSPHwy3KR%20/5reyCELBitIBm3ldnvskuHMhX7JA4q0jtFpV6nyqKWVyFs9a9qSBXvs2F7DiHk0Or8MbWo7aCq7%20RdhVH/sx77v2cS7M4tvyPYtDhtNuTk2Ctmcko8sojGa/2hGsX1WyRiw6mMNoGDve2fAJEwF1VWIw%20mKo1hOVXYTSy1P402S+jXxttBzMFs9cGsJDMAfPDcNojdgnUhepXeRPINyCPbJKgy2a/Ge9MtFN+%20355t75G7J5/+oCx08/wSp9iNsjAxTcOD5rGGKdpbefwpwHSWozCIuyVmoaFDW0bo5El1RgMk3/wS%20NzzgB4EsPtLgV+U6QsNwOXuvuBi5Ql+xQlfCweVAkoBWpVM3I+SF/SMoXn5D8phkfIyWyTu/ak36%20xQ+SJ4e9Fp5uacUZUVZzK2mg5C/LWzfAIp38f8axTX3f71LH4S7HbhyT3WqX4dT15C05zObvQd3Y%20LQFD9LYuXYROPLpEesS8amS4uo9BXti2pcaA3kh34w2lnBXVL10WbvzS5cZIeG3oZuWOIZxMGx+T%20x8TnmyxSmv5uBvfaaKvhXeFzo675jHSVh76pZchhAHSQ0CqUW7Crw7UVkW8Mh8B5dyen55dbwG8E%20VgQy018K5bu9t1f51YbTFmupfn0+/u7I/MJTj2K7DNdWtpYxMmNRiapQvrOQmRK0lak4KiyNleSw%20gcT9W4/HFdcmDxxWOUIrjf2bDfdvNks4bIgEeRnLYfmhxa8Z7hVHGPUUGbsMJ6Jj/D4yMzAC7+hs%20bF2Su+wY6cFkVK7bGXNmP4SHSWG8EMVhCPPxLkZJjIxhNL+h/PdwJywi39NI+WoNcTOqy3bs40NX%20I7/oirInfboingknewyjR35fMQ+pYnuY61KtxVPRVJw++hHnHN6G5CgJocsISA0GG0gX9IksxYgX%20hoT5Ht5T8WZMKnFSik2F7PMC7OPnSn51hTAveagHUpoWpTRWaX1etqbDcFn6qQyufps/lZd3hvli%20OBqB9JOvAa66F+Karq0k4b64fBUr0LTQLbEX58zBo1M6HGiPz+W7OvK4SU9kAumFxIBhYjTLqPRP%20d2Mnr25P8jkdk2hII8LjVzefs/crd4nE1dO92p3B+Hl4+FCu6L93ZlXe9PUchUHqkg7QOUt/tgER%20UnYPxAm9+KIO82HsHkESa/TtE9xmJzfs/RmTn+Wn2BOOq0wVF8xHvhTG7Qlj9jCj0sWwO2SYTokb%20Q3wKo2f5k33kywTEB+bnIvwSV8kzdHZaWD2N5uWc4Zjl1xohHqVnkbhLIzNcT+CHN4w57h/L12CK%20QXLgjkTK9nxnyz8AkuzepbBIDcIQHgPjUtHu9vDoXThdq/z75Kb9UrCw++zSk2fvxouUgoFgSNyQ%20jjAb9nyjIcLFFAt584+clHAyxOX5tvQuBZWD1JHkwaxvrayNsyLs8s3nfqevrr33C6Ql5QLcUg7i%20/uB1nGxSbaVexuZAzwKjA3m3P6UJ4m5hb1rFCOEP2q3tt1gk3Jvv1zPiICJYAykhacEvlejfWaDS%20zJ13mAVQ2VScvsMAvIssTOKVbX/4IQwmMwDgl2NwxOutzRqBTwWUKw80jwaDIV3wxyeWMtqBh6Sj%20tsyTH+JVmkhfZs8l4Xpgtp2W3aMRoAI42sgxS36R3hgxhjNhucUgA/+ZSbg/RN0YtyUBpBk2Hq8x%20hqsv5XJpfnHDwHDLRdZG0xb5JqYM0ofpPc+WfsBqqjyTrn+JJsXpDFpUK6Xfw8Jw7RIMGBEzn3ri%2080RUspKAGZCEAt0iRpWuZxgrutfCpIhkq+D8rQYkGV04jEgYMa7CL3AG/eyfRSIu/KkrhjH5Ezxv%205tenXIokIT6YlAYE8wHytma4LS3Wc49b9x5gADEBlQrTLUxhkBThF8YSU/qzGQHJhoEJOBTNWjGA%20Wbjent/YjPnkzCEmzflEv8bepWgxIEtiMTLInwAAzvB6Jr+ljvfgDEf3om4UKcIkHugz3H6kUhxh%20HAxKOXoelY6kqu9WqY0kcrvErIBuVikiCQWYXmlgCEe3LJB37NtrrIiDG4hwU4skZTE/acGkpCuG%20c/p0pF1PhzwCTI55Kt21JImOQFLZMA/2zpBmyJXeI4cRDgPDffdT7fqJC3skrM598Ew8MGIg4qAx%204xc3xecNIjEZ5Raj5+6VdDze0hDYhdwyXG7owiLh5ISkU8sdSbg9MBcnIJk0oFAKjGRlJyILHFxp%20U6zhreuzEWxI06i4FtmOEWgPOb495EPfdJ9Bk5o7aPO/74v+ZC29t0R2Boue1kiRI9DN6kR8i/YD%20bNDbpV9hkp4Ol6Wt4OpBxx76OJ2M2fBDLwMQWnnQkCnjDEeL2t4PF0Q9C0kKwMStJN4iQSwtmCEk%20xjp+pM4ekLyrrnTDnvUd4q6YrhBjxIggS0jCtzpcOzXy5n/9kdglaAcGs6Arkz7b4v7XbZ068xTT%20YzgYCEmXgR2mFRAtWn7hTUZYJFzvNsdLGC5nComkobKPQsuMPlKmJxHa7hQ44xRGoDuWbgaGJ+jF%20XImBhJ5kFJDOkmquGDcMl0+qAXWLt0JIkXM0J8woRD5KuUKhz3iUmjGbH+tAC7/kELoFU3CGw4M2%20Ly6wTNGiZVjoPXr2d2MwPSPhmNoIezZV2uDAnpF2rCa4fQrvo08zepc7/u9NmYeBYDi58a7nHI4w%20Hs50RNnJEA9meW/SozHwS/iW4dpLpFtiXo6nkCIPlt+DyVPmvzJoGCP0TnBljEapl6InoNqe0xkO%20Za83sdmuPZ4FEi4TJEundoJ2D1QEaCWWpNEISLOe4koFj7qHfLWFGI4YWmKi1y2XOBaJkaFB2G0R%2026nahjBiukOGm5JwFb20M3o8JD1XWLrU9cxwVJOIfJTxEWA44hLyKgXSh1Z9Blk/rIj4e0THrteF%20IkUyY2Ug4cTIIi574dr9cLi1Eq+FluhuDS4oFNDfRnrfUb2NvrUwAno3TNprTPDKMmiw3qHy07qh%20LgynXRh4/LX0/QvDDU7SjyDpEQxXkbuLM6M6GAdmQ4droUHASGL1mJowfeYNiHn3WjOoeu+4LFQQ%20umuvu+nBl5zu6wl9KpFRXwt6JdzoNdDjenNgMxKO9EZ5Q/XIeSEN6m10kFwT1MQXtNvGuzCciOt6%20zDIPF3bDk/QDaOqhZTgqWSOg3rzWHuhWe1JJ3exI9+mFIX/KYw+SxEcMh/53BJgi1h1LZfj/Aq+4%20daUgPbJkpPJ0z4l8ikGY8OVSQkaqvbtQ8u0Ea1h4SxuG40pYH/x0mAgJmHVGqUT5kuqMmUblDIdy%20X3doVigCFoHPQBXWMlzW4bKEO85mMGtPWonReiNSUCVZTkXP/ZQ1IX3EcDq0MwMqD4mBnkMF+8Dl%2097vNIICROkznTGqGK/F1m3g7imfrFkzHZHGvxxhJONULgwYPb8+kmRkGyUacOVYxGmFahMTF9zYf%20GYuEC6w9Lwx3qkt9Wrq5jYRLBOsRaA8wTk8fE0lGDOfM32m9bd4ySIsueo/hoM36Uun98lBeXwu2%20ioT5aOQwH/f3erdV8khliuHwx7u6y1ayIMFw1xqrX2DtKPWWGC6zDjt3ABKOWyuZOHbGK3mQlCW/%20MLwgxte8Xy6xT9qXfO6hYTiLJI38IDiRcHkJvyNDwfI7x/74pVKzvXaCYO4e6s6NGYN081Fnxw2D%20pOvZw/w9+zZv2chNuhNXz7fHIwPHBO6BCsXo2a+9L7pSlh6+28akGCA/2Q3Q88AsdYG9MgPYk3Co%20AzAcjMIghPhh8IXZSv4ykyt9+MLLYHkWjRQHCNr1u90Nw2UQkFZ01KWuPlOY0EqRrGec1eGoXC1Q%20t0Ai9QYUhMkj44w2bxlyO+pSBSd0R4rOQlIPqZbVDhq/8oAkzF+uAV4vlm5mOEkpIIZrP/BB+TAw%20HCzC9BfdvDNRMUIOqyU0mAyVwNWCsk0ff2I4Rqk6jN7igOE+BcMddKnLAdsGdBsZIx1uFuPdpiaZ%20nHRbLPYNQ+wxnJT2GYarqZ4vTwaVTKWN6EJltgMDCYK8nQmoCxbDtTGK4X76qZVC27RpCEKuP4Bv%20deNIQjHcHtYMZ5XCsS/2gvmrGO5AwvUYjrBtpV6jw9GdjqTVJZAe08MZhrslvKsqXVQLKjNLL6B6%20aRfpAdTNd87laRMx3Gi0mZGZvDcdIgmIrnee4RqQyR7DtdMkPYZjOuLn39bD8uu6VCPilSsfGW1j%20yPhaDHcWR4KAUbC6Qe/y/GnNcEdMgq7N4Ibus0cPunnioD6vZjgiYAG4LVjbxW4ZLnQnTSAL+Tje%20JV2qzxddCAiXMcNwmo+UxN+Ft/7zZboGqpdRqj0Jx3+kO+UPvWsrtTK01kzdwXQt/KMkFgf6pxhu%20b36yy3DKHL/OcA2D9SRcLTRPzEi/93mqar+WcJcx3GUSjnJIuRUOGc6IuGnRg8qB0EcVN4OzFIHh%209qRcu1tEjU4Srh2EZLQNdA/a5CqGGw0YQMNwcYAk3y3SDho4tdMyIC2J/f0t6qRr4FoJd+mxN5jh%20Egn3HF1qW4LLShSA2fZWgXrbk9DDKDtlZJTag+/kcXod547zH+q2JagC/bAbCVdHe7Ta7SiVOTkV%20UiIbCddjuHaz4/ONUvdxiYRjh++L6HBXSMYjCbc3D8cMAisNPYrSE7X0GgGhRHeq5yN0u9SF5awL%20o5Ust1Yb2IQoBgyGMylIl9qZ6GsrlQlUITPcLBtdqsNdwnDs45piuDMMc4NuN+OI4RAWPVB2zEjC%20OcOd6FIBPd8JhisejSB0qTrT4JsSrZXAZAzXMehlesdNv4xkwk9sXkRxJB5+FZa49eybHMtz9uMT%20j/xaHItdmdGudjXs8qxwHUNaqAnZjrz5c4nb81CeqQx+CbfCjRkm4xLp7QzXqDcZvS4VHDFc7VIn%20UGhCD6fBAow3Kk1Xws3iPIn+eXAaPSOjfouIvXB97riK4f6eEKH6BFu13YaR+iFekfHKcAVcjc8O%20Xl1tTyvVFnJ1rVx9/9MPYZd3ivDsNz5dMBD6p+GV4f5h3d3Xxosx3Hzbv5WUUDwz8YUf/vvTKxM+%20G65nuFQ5bdUuFdjF2GU1Ymsrf8MMKZXsNgw3TvcVz49dhvN9blSUGU2VgFxlTHX43WB3cXKIqyLy%20dAKTvcxnaU4rTzcwlcLwmyG1Nuyx0ZFbwwHTFLgzAa1TQH4VhT07m5WlLt+ZUsIw/dGesSWszpCS%20NvpWRj4EzrLMaH9fD+sJgHiOBpOfA9lvfQo/el/s2wbTwRJ347emmVMZAT8ygRwq5z8j5tzId+ve%209y+8sA63n5lzuGVc14FTXsoNjO/PxgRqJFSaGN4bS6lELj9UQwGa+5K7GjEgrthM8OSNUt/3QhAw%20oZ4nXZkrlYDw9ezixqBIz8zD5XmzHuoXfR6WfJIP4vFGUhid8O3OoBH6DOcR9TNRUdxXftdheKs2%209tS0xOq6DufA78p/x89NsI1Xrfa2Kc7Gdl2qHlp0K789OXQ5IqZefGu7foodhqM1xqa61QpA6Qr1%20bQGe761lyY1rsPilm5Q7Ru5yw44ur14BEW7qlsO9xiF39nb5r9l5t9e4L/48fHw/oHXD4CbTd4+4%20Aa06S6ARaOGjrkfAT9cU9z10w5k5Qi8MJqMXC35Cgg3CbQRHjQf1BjqO0DDcOnkWZdu5JfQmXfIs%20sAuEi/y4P5clpr01SMKSeZg6X/CsOLmbhGN69eLogDNc2THsBSqF9uUylrWKW4YWlXuA4QmboRva%20c1fWQyUuT1YZJ7ZNsTF1dMLs74BotGu6ZuzqcMtxP2cSLreJ6+WRAlSOCM02pHe//eSbLtmugh/t%20HuF6UwBDEB+SjLBIR0eJF2iTn86aZqbLzLkwvYX1+O1XDItbbiJ5S1QFp4reeX50FzB25B+G2Guh%20PUwt8hcgAfYOYX/L8HPBpaFfii7DLV0q15fe/eQtGaKqq3v/GBdP093gl6tK2VHiN1Fygsr8wCAe%20BunHtxnMMIKk68VO16PCIIhvRrPyh7Sk4nFjpwfxEDdKNYzF1hokr+wxfsu5+dX9wbgRJ+coFEc2%20XPHKxkH80piQdoQlX3TLR11kBvHN4q8s4ahbo1Z5uwy7Eo6K8kowJqHyeI+LoLk88A8/OIE70N1p%20ZAgGpKKpSPzliwblTsW6ZLR4MQB/2j1Kt/ru00ePn3S5OZ201X1ix5lN4kBSRT7zdEcQBqbmilX8%20yy4Qz87oFlblADAcYAqmd29eizMMhxSdl3A1vxzMRjoiYTj3K+QSVbRlNbhkijPDMH3/WOUxat6f%20fHTcT2eMXYbL3ByVHjeEY0vCToDiJ1/W512r+YfpkIYAJgN0lxQYP0AXxxALUkspEj9uXOnvzPvJ%20pK0xHUzF/Bwh/ICyMRzwS6IHa5l087g4wzbMoUtwlDLpiqgMTva2S2tagC6Y/GUJ2jPkj/w+GkP3%203GWIC396Z44SnVN2/JJHPfMLveU/28tQV/wSjrioA//GQukpZg2Ne3m2ukBa6x3QM+Q52xYbhoPA%206lJDKQ5mICHPJKff3TZELPb4qwxXT96TuOtJ5g9G1chHLYxKVpetCvdnq0j8eriiA+oSnOgGC9OY%20PxiXkBCSbhwCRBwRn3eN5o941GgiH3E1v+fDfrN+Igk3C/IJxKgBUWkNGNwrunNthRphoF6ZIWlE%20OKBGC1QH8puhcJQtGla9PFtYp9nDthxKmwYvfXsW+xKuVEAgbtJeKtvAsyRUlnCRicgolQBxc0Fh%20Cl1M095tluPHXx1pEl8wK37kT/FCcNcTG4IK7YhUkD6Vwx2NUlsgJcgXtPD4CjOTJzF+hTE70nqp%206OoeFbn2T3yyh/6iW+BpxbghDGhE67rINMrxh73e23yO4eXydCLtyMNceGc4RCBbbNogRDoD5rzy%20NnRQr+UKAqligZhmCxPvpYsbgbAUUIQWcanAkMzzhAMQT0YYSThilslA8ngllDJRVsWnuHFT5cNw%20lCO7CW2jBrkxUF7RaC1RU1nS7aLovmIs8iVJB/AL8krJEoeZNUOuQRpiOPkX+iECi4TTUgnE7l/c%20MoYzXLOdWcSQBNxDbrXrFhzxZEkL0bBT/PLPO4MJKnUk5vtTJFtoHgn1Ih9EWV9pFt0ykP4yAjRA%20daBReHduDJdBZekDIPgZVbSrBwkh+WYxZoPM0BkSOP5/1dsFetfmesMyHhqltjBcr8vZdgd99Bgu%20S7QWucsFOeMts1AZMJIAY1Epil9dclTYOL8whebqjjDqUpmv0zWrftLcn44ZLsMZrmxUEHoScQZB%20g7k62sMoPWhNGsxZ9tBjOAY4hxO/6CDMsbWZP8VwTZc6kjJHkOQSXC9KjUFdk/yp+3H9pemKWoK0%20qxcZuaRa1G7B6Hh9J1zgNMM1Eq7ieua5BDn/uXFXWL6KhGPEL6hL7WFUkkXCKVESZCrC0RGjPSAR%20Wgl3FuoeepKRwUAGor7tesGR/tcn5hZDhjMa9Yb8t2M4MM9017FnDa0VI7CsAA3AaF+CaI/hRnCG%204zjZNV+i6XWp4IgBKkKhBXX0VpElE1IMqRcMus6f9KBroS6VriEzH1t6eqrHbRlOmKO9M4A/Hfnf%20utNwe1IfXbf1Tb7beU4YzoXBpGACi4T7+W26B6REQCIz6HWpoMc8I0hx7ekls8pxrxv3btbLs1+W%207NrqcL6c1xlISRr4Up4pynS5MCj2TAa7ncXlu27MDX/QSuu3YVc/TiI7wqBv+gYHsyeMuxOPuRFG%20/mAY3LK7T+ySj/JOeNImT4QjfYXhGTuePazlgXVwGlaOV88YufExZQ9fyirsXf6zMJwWrGmtEpXX%20Srhe9zhCHW1ul1zyB+MyNDUi9EZb7QBlBhA+g3e6YxRiP8nVtOgzEs4np4uUzPpQD/o6NcibF2Ay%20MTtMqYn6jJUaYvklTfLJvKarTZ0wLZRGC0lF5xOLu1V5hN6yoDMc1QHTtLiW4c4A8Q56TDNiuHZ0%201RttnWF6oWU437TAHjwz//ttmz8qsker7qjYKoilrR6IIU8BSbfypTl79u7T3EmLSucX6QTYcbMK%206/7iXeFBnhriea8X8661pJdBPsCdTucv6Y7jEoqEezr1gd4W8wx3HF+vWwxG2oZtR7TtO5idYsgQ%20w8FIkvyaDnHm8qcKuhP0m3ZQ0tJPFZx1uKwTInWQKlmJh2nFuM5gpGEVTDcXloWpGv0K4Jf4MuOv%20JNvCKH0ovbYc5A9Jmc+GtGUHvXXopUsVw5BBBT7FcB0d7hIMFX8nzjo/7bRHMNzaDwOXcxOkleFg%20Mn2LQbHG9JHl02iDwSW6qj+DWRqaYaeK9Yq35zwPBwMslSp/TXf48W4gERNjZuQ8wOSSajDlqPu7%20BL24aEybDwUmVB2uiGYyq+yeYrgru1SATjY/srUC26hRYHAwGqT0Jihb5JK2XarAspPKmXedwHAO%20mKmlmdmpYtDDXMLliV/CwDiF2UCWVlTgqB56FU53l6WmT1AXxmyl3bXoXelFPTBoGcEZLo72rQNT%20xKwT7GEk4dpbzI8Aw2gNdgaZ4caI3StHyFXqUqkDmKU3fbQwnCGYwGJraIeUeXjPZ7sbhivIjHAn%203egAklwVUQrpWC0YhIzcLsHF83AZ9LtqYackXIfh5hiiAuk2TLPD/BF/9j+X30Apo/9fY9GPutiG%20ywwn7DFtbx5Ot26Co9HrpaAxZOl3LXoM53TZEVQbhgNR6b2q6GPUpZ5lONBb7B/l5Ez8ZyQnc1Yw%20Bmcwu9KxEFT5ahkOaTXqurpdqv1khutKuFyJy3PkYKHPTkUD8jTSBwHx7JkWy/SZ/1+jZwe6DCfv%20Ly3hSK2XZijnW5yJ30erOxWSU9iXcBWa7KzXzdZYcnzZ1kd45h/Gc2bD2F8uS8twEV6xmG+Y1p6Y%20eI0yYRebVv3Z/vOsd9nBcFU/tF8L43EYFv+enwghOw9R7PmNeLOEU1qB9vb6jA3DUbmRoJkUyR5O%20M5xlOuNIVxx9n/OI4drcr6dNwrVXwjxrPoNelzqCV2BHh9vvUvv1IGap2K8vRsQtrfn+2RH8G2md%20uPs6nPz187JhOJYlZpVWgVHdNV3qPpnM/UKGazHa99XiFgzHUmEPY4arI+M9+mda/bZ8PXAOPf1t%20y7RbbJkycnGTQUPGjIQjw6d1uBtJuL3lGXI+zP1BelL4R0yzitfi6jFcb4TueZqQcLMNXl8anMOT%20j5JbtJtKe4BRe7xwNcM5QYrh/7fCcJfocKOW2xuUCCq7dLi900fMb+mWJVYjoJUmgzEwHKNRdCYZ%20ZzbsTIL68xMTvmGQcP5s7jB8uMvUU1PogLJnmiPsON8bZpXO8hxhdFY454etaB7Wnl2dagx2SDiY%20q9pHmqw0eDrFfgYbCccCtc6JzuAihmtwlNWR+94839nuBohoo4nfEWYlHPAu1SqpxfNLOGu4hcky%20lr2PO6COe3m6QZe6zoxlrzyNcROGO5Bwl+hwIwkHRq1RjFZ1OPPXSbsNfQuGy2V5ToariOc9Ogk0%203t5aqTPcqO4G9l+B4baxHoljRHavALsMtzf6SnEp5ZwDLfM5eoRr7MYMty3X8zPcmJa9fGaGG4WE%204fYk3CbcgNnAiuHuLQL0lqpIBnMgYcqTMwdEwywRl1/348/hV3b1zX7N3Ym+mDLvoziLn+xOnDyH%20Ww3r74uRneJxG7OrYYH8YVQOvctOWCvUW8jni0o46FFwnYQLzHSpLKHtMdwZVIZLBXlFxbaKAnS7%20vW7mnw413BE2g4YxiV/x18VL1+kphnvFK17xir8HXgXcK/6GeNUKXxF4FXDPDCYiWEPAsBCVf2NS%204enL/77/b3xNoWwE14KZb4W18R6/3mTTPAKf3vVvdf/88/Jbv576tKwCM0NKWMbTjKtZtIsTqnEl%204nibwpP7WePJP4HHbc6c7JAY4QQD+WQSifR6m7ugQzumZ585p0b4cgVT7ja6dXvyR978nJylo/iy%202Lr/M276a8fD5C9+v4t1FX8rNCy0XOi5IN64zjywdmWikM8PU0e9iaWz4LIQjN+v2tk//orb4VXA%20vQByk+B53USe/J40Go8Lo0+Pzvg0Rn6ZceU0ccy61pC++m8CiF+EA796BlwT4A3T/CAkSAPjwtME%20JQ0LwYJw7YG9/r39/ggk0tCZSUD+EEoIVaWTsY6hgvLhlzzmhs4z21Pe/C8+eVPdakw8uWnyBw3Y%20WuSCs+y8wI50nEacAkd4WueSQ3Ks7+Pdf5OQC5A2hjJDU1/yMiCgeId+CNNMD8QqvvDrQrg8R8in%20uLvto9WrxQsNBOhHh4Md8evbqVHSV1yCVwH3FdFj2z4rN7Y7K0Lb8Mnm2VaS+rn+alA5n628gctL%20vQ4Zb98YDf8meBVwrxjCtTXTaNCE+IYKw0aeMZ+f4muiaBy8cyAOLcUvEXiI2yzc7+8W3kzW7Bji%205jtudL8jWurPFidDXpo7/vW1dzX/VzHwijO4UsCdZbfbsOfFzH66Rz9Ooe8jbKfy53nCp4Yw5zAM%2088zay+W4pJSveMVluK0GZ41qj32r25wvx9JQ1/Z7MWTM+nvFNRhQuRWyO++v9fSK58DNBBwT5C3a%20O17zu1YKhVjdi1W7j8UfQxzABLbASlxNKyZx5a5vy+teMvz5sKnEo/t5mdRmcpo/JnYZhmmympst%205a5LCH2Fr7yzBZyFAIZYDNMIxXE54uGdLeXcQ6LJY+x5x7+ugtBCgn8z1uJjsp/hmB+7s0ZPOfTO%20kE3vQO8MHxWf3D2+8s155UeT4rxTBn793cIA5ZNf8iVBgz/iG53J+NbwTeewFexX4NblXMYNN8tj%20m8PLckyoW5T1G5yDOypWuB8XfoY8PT8z4WageEbxXZvOZeFvVbpvBXV1krJVAS644C7PrF5K4AM6%20rDoXGPHU+4iCVnQ40THbWxEC6jBx16o1b/ilU8V/nKcyu3ROivlK5ibVuWiLjvIc79ZplzNJvNPJ%20kEdyx/YWQCdPPPEe8ZG23D1+e6dDJ4+RbnxXh06T+FAwtPLL3CeHLaNTjcvCUBK0ek18+Z0VaNLy%20Ttb8i4a6QUT5J4zmYoHyR/xASk4oNrHNiPTVmd8CQwEX1V2BliQbZVRg2Z2CQii/2NOeITixgHjm%20Qb3EOm4BWyqApXz/ZR8TWoXFlwHRiEuH8tx9ibu6r3D0blB85mjp6t6imnZ2z/uhIn9QTOUueTAs%20ZU9QfsP/2t9S1ua9upeDkx52TatwL7/+P94V1r+9aP5ZEKi0q/HGb4SUe967Rl3AB5RNe9O4VFVp%209Wh6CTy+Jq4ljfT0in8uZrlgWoOjl3FBZoztPUaxB4uAe/zTT+TycftLQKPlYwoYPj7A3jCMvj6x%20gTUCeg31HLcAvcvoykpAXnr5OQrXwv3rEuALQK9IRwN9qBuE3B7wp71x5L/9kkoLbrv504SmhumA%20obt6c+JBM+Cd+g+BdCPhU+LKwrndJPyKCTSdxBb9+lLnvEXY007jYRR/G34UX0B1vKB5X6aKnAfq%20jQUzuG6IWjIitZ6EETZ8i15q6jHWGXUB56p0LeRWoNQwCInelfGXgoZN4x3lX8OJfB8dhEeAAIRO%20O0zqAT/cwnmJcCZvqztPDHv34wHKJaZg2NP3X9zZDFsECn6FPkv1bW8BOgHqAv7iNwvbV/x9oaE7%20vAXP0rbgd3iAkQVth2f52cO0gIPRlwaS5imAGE8aDL64Uw+NgfubmcQf9wo5i6UwS28dLqTb+6QA%20/jDs9o8h5TiNWZAOczVM/OdPH5CHrPkw1yLhipDKX2l6eHxYhHLQLJcw5irefzAh+vje95f9+Msf%20Hs/6Uwv9sjDnUyu3gjro2QutdokW1hOu0DHno61ryoNxrc2wDNuHvfkFmInrhuldzzWvuCWqgGsR%20NXWmvqYFHIliGKa0q6P0+Do3CMjAG3v2CWBrMGgLNL6jL6beP1pDt4aYJ2YFBEarteCXD10yPLvV%20N1WkDXLlNEeVuEOc/BN/q5khoFDXe5+RQ4AhJAmrL2/xVQSEhwQlgvRHG9JjoBo0ykMywqF55fm+%20EJz9Ks5aWos275SPPK6FasRPp0TZKFeddwxhxoQy9eBDUwS5/Y4Z8vlwhslnkG80vHXct8G3mavn%20gO9aKM/bUp+jw8VD1NDIIjEXfCZoEH7ABZv9RsOtvTyNHA2tFQjKMm40cASlx+GNPeaBEDZoHBgX%20dObm7yY00UZcaJigRdNUeoTPQ90ZIAgQPF4eM3wJLj6yypaUOLCdgTDoCTjCMgGPZocADs3H8kX5%20zD/vlJH5ynefPrrAIQxCG0ElwUMHQdncvwm62AZSaS/ojfxDA2gBzVzLNXrVbwSsw9HpaLhK/URZ%20I/9umrOZ3xrWpemj5we7bH/3Lmu4cumEhKf4ibeboBfXbvyFp0/lIYW5Td7PxXLoO7VT5InaGcqO%20r4Sbu1ZZNXUxg10B181UyoiQ52kyuPGBhQdBK5PLUNYym41rJxY/Ao7Fip+twZmL+wUILhqqNEHN%20e6FJ+NxdMbhDEBosGplrkGZ4H0GpQDxAfgSePF4TduSHd9w51K38sNfNy+EhaniFQxBiWMHEDqDl%20Eh5tTgszxOV2DU0pB/RR2T0Pi7E/0rP84C46uIbL0NXKrr1+Evj6Vd5gGPdnQg03ua9uBil2FVFG%20x8btGkRZBFG1plbe7/5lvf33/uwoYZ7u/+Pm88f/+/LpTgfWhZTngsc7829xYfCvcHR0Qg4l/1u0%20+ZzDg9GfNB8e/uu/xM/v5y/BA3pv3fWu3yW/uS7S8+PDW/en78WJRyv2c863i3N6/r26nXqX/+E3%20jwuUKryHfykMh9T0tPfzfKjBwVzMpdHwMRCFrQIajgIaka9slHdvSOWXRnz38Oju8vPh3oY5plmg%20gXnDYvhqwgqDYMM/YdFwuHXBw2Vjf7+Xhkn8P/ItC/sLf7GNQo0cYiEs0L6oWNINAVvz46W0ZzQk%204pJwDS2ymOIT9/cmtDH4IX+ugZX39xZ/5Ce0XMIqX/ySJ4SQhzNDpUIPF+YlHX7J98NDDFl5Rzgj%20bBCEpEXYt39aWcweTXkpRwmvOBBaaHX0fuQN/zWf6imtjk2o/oGwtrLgTvykU1dITdiZRsreJ9UZ%20YZmuqHdtRy5uCW1EBnnDd5TRaGqNugobo/Xjj0ZnhuohpH0ztrsHbVQn4bvEY8Lw3oaoojV+MBIk%20ashuX+L3eBCK/Jqbx1/CywDFtYRPz8DzSJwmzHJYDAIp0tAIIOInfE0r/SLU7RlD7NjZ//gzO25L%20+ffbP768ef/ovx7O/cVv9sszxuOSIX7y6V4tPcub07/4k9/4LeWyvEtwIegIi3uk5RGFX2j6EPv5%206pSH+fAyXI6xgFtFHFkZQYsMLSis5o9CEIX54S4apTci11aisLr0PX95ikamcDQ8oNzQSNESgRou%20b17Z/Jp6yxAxGzQWGj7CNc9tAYQI6WCLcAMSoNhnbXSFTiX44kHJN6vKnh//i7jJOzbkBeGLFodf%20H7IaXcgr9q75mUAkHHkZDRmJc6FPyQ9zmmzKpIMizhbqQABMSKfBe5Q8QIcAxI4gu/dtr0fEto5z%20lAKCCEMDpBG3wG2ryQVooDTE9RB1DWksxJ/jwb4KV3u3usrvszgTZkWDhu+koSlfi2a3CI9PflKH%209/9787sLHBc8KZyXk6mUBi7AjE6Okq7CE98WyX+B5yOl02quTKkA33Nb5uGxY96XTpRpFxCjjRhp%20Bca8twi4KFT1qARm0K60CRFbP3G0FoQbggDDkSsMGKXtArM0ZIRB22hJicaNO8IAd2ktvEsYIlSA%20FibUePky2ewevn6pxpAwIR+Yin5M+EG4A+hEOWL4uGW+DMVPmVVuBPQI5CnTEbpmjDqvW4FOhdtE%20uFftoh3snc6lBxp4ryG6vQm5PQHXh+rNuMcE3+c/37lxG3ufhYTPgsnynIEEER00dY3g+fev96Xs%202/qVwM2cGdqb8V4nf172JKi8TC7cWt4etJomzno6JIOwleaz2Ghwvn2gOamg4aiGCz7nZRoQQOig%20UjI/dsZIc+m5sQWjZy/DsAmj59Yd48NR+5U77zEETVqSDYU5a8nQjzIhDMhXG9ctjfI0yjfDabkj%206BH+9F4s4NAp4N4Llw1l1bPm9IivFxa/lFvvepbf1YSvCVd6TxC8ECcaZj6VtAfiQrgxlJ5GaRS7%20LO9+cCn5bzUlc3c7+62rqN2YdpE1N0JraIm2l397QBC44ABNQ781lpGE5eXd3WNX2wUaUjK/yS/+%20XHApnyts6SVNbdsZS5XI4wHBc+ZPfQEX2Ibbx0bA0aNqWLKNrh89jeEMIKBrJWaE3Eh6H0e+HqH9%20UQIXbtab6d337PlQOFY+z5PxObDOA7RiqHoWdCKYPSDUgGiTkbXz56IKww2Em4TmLq4QAj6MtcYt%20o6EtYA4uY50LezuZ7rYUoenFU8VI8D0Hfvgt6hmhSoe31PWNBGvMrbXo2e2DIWqWQeJBzfUy76uO%209ij+lYDj3nmGJNrusYcc7UXDmIaozyvgLLer9GLuS2B1ctHmDoTB1wJzcrlDOEQprxY10NRGQNAj%208CX0MzTvEZDbPlOdAdoh2huaoA5zAxiYuUN1nkwfsGAi+NYk6+n5JWx+b3/lzu9irCPn67neod9/%20dA2ujQd3vp+R49uLO9tnO9mjCSHQpNFJ4Lq75aEXx6WGcumZ+IibhQV+ffHKhC3DVKXV/rbP2bR+%209/Lds2NEmN3a33pb0PVIc3DRIOhFGabGezAywzef2CtSE71Hw1gY1CWuC8ZY6Zv5xXihyjPXBumZ%20AsZzcbfKl5sYgeezvwqLYfLe4zWiwgwINxoQgi+nsaR97a+lo3ePu9h7A+vZ80zeih2CyvNsbpVu%208Ysf9+d21VT7YMKVu/JTDNormpz7U7pmT1oaorIi5udZrQdV/TPsxw7gj+8oaCqj36NvgX8Eq26l%20OMJ+rPPCNy8yaQ4uh0YAYI4xn+YQTYe/xfVp/OttCA6GkAg4vX99rMsG/12GLY02Q9RLwFzNzEf5%209/D8Q9Q1EGRoRUIclapHsf5p0MJNC4TcLJiXRSBizoArzP16dBtBXAI6Y1YFMe0Qew8ScFwqQGMn%20fD7ZgXBrhQAh/HTOlfwOSF9NMu7dG4PjfBnf/xjlRSvj9yg80BBVWJdtKxxeEkr9R+rAOtrMdyhc%20DE/VYdK55lVUOkY6yZheWmMl4Bjr0gvvDWd6PQ3hVhV+2Btt8SICruQryLQepr57++hEPFql/LtB%20TYz9b0xC+xA11V9mNDGhsLwX/wg4XyA5IRTB3cOjD1NjhNCmkpDyBZ9KQOWGyko5+7xmoPBMuGvR%20DKGGrbYgMUxth+3QCaES2MlvB9m30mf+d0+bovNha5V2ASDUWiC89nJCWpQzg21Z53L/vBD/ne0g%206RxZhVcdZiwCDrWQiBFWy1ChMJTvS7GGn1e58rAEd4aYhFc8fPeTX5k8J9B79yEqwybC/17H5PKn%20eDfPNnzbc98zDPv0TPr0FNk9m5n49/ww5NMvbnrPZiaN1oz8zcYlN+a4ZJfzFnVPM4imQO8JL2hB%20AIbU3BirbMSHATONR35IJ95qqL3wCGa2FZE+DSMDjUzaTew33IK4JWAQarpFGiBsJHA4rVLjD/+4%20IURxE/byOoIEJ8KJ55FgVl749a0ejaASvvt1vMVJAjuDuEb0+RpQOeG7LWreW1pPCTgAIzPZ2l4n%20fgR67FZlP6vCX6rBIZguBQ1Sx0h8eOVD1ktYdR7azPxXwXqR4fZgeBmdZGxPERiC5E4VAexH+QrU%208dEo4D+MhjbYu511fv/+9YP7xSB4s/AmTvzhB773MOaHzdEMCTXHibCMZwuHtmkCiaEwAskFevGH%20UfyaU9171rvKQDqez+SHd9LDjrpgCKd8tnHhj/xh5/Oupcz4xw17GXe3X4875zvF27VLdGz9tO8K%20w4ooQ+g2nfxMPqA7YXwkkARvyKOnhRd0kcUMqoDz3ihWtHQesweafysCYg5uLT3PNuQsEPlA7yyu%20EXBAWy9cg0lzcs+FW8zdvCRgyg0QSvGQ/l8OGJdjerOLDADBeHfPPr3aEKSRtZBm0AL/aGFoRO02%20kYwc/sd3sfoKRvHuIedQGhwCFvDO3BqaJyMggPaYNcUjrIevET800pC6pdDifyaN5IdwxInABXsL%20Skqb8sl/RYTLc4wIvXPYSbv8Ougx40vddQMgGfcle5Oay7DUjFZUybSGqEhfMofhXRL9yNCbeHh6%20JjMMUbFXXOohs//wuw6nXmPqt4Rn6wVzcQhonlu/Sx54l5F7fp78hXHVS7u93FSGFzNjuuodw4p2%20DFEDvgdpWUVdD1H3GG0PDHedDpb+GTDfl9G+CwiyXofLkI35LXKdr0tqgbYmYYRQQ9MAaB0V4V4p%200Htag3yRh97CiPK2FaK92NZpLfkqAgmtbiSM8b+sFJv/iMn+dwSeUpHAAswf7g1z1wJ3mx5Y03FS%20wHXy18NKwLENAOGmj+3OgkZxyyFq3lx6hGs1OOZy0Nzolff2mWmT4bVQz/xXAXX7vIgOFBManJrR%20PhC6rcY20uAAjWjtGuHV8PeOajGnR0NFy/jNhqUSSNzXhz1xY3DPBjsJwx5IH41wpKERlvSEOcrE%20vKHypXzwO4JrVsUf+/4cgzy1Agts7FJYygfqenGUW6u+CHJpxAIKU56uYHUUO2mJzJUvQ9QDQbcS%20cAT0zb7Lcn2PpFu7EHBrAXBewFX/LynggF8X1BVwtaxtJfRpc4ysSYxiyPaXpXI7ZAFX8xJP63xe%20llN6a3gH+tae2+Iyxl3H3/x2BBwa3NpmjVaLWQScpbWnwdVUA3tCqwfK1uvY2G4y0qwAZdwrzwo7%20DR0h0tJqBIRjFUpr7OUVIYdml7eroNmxkDECmmVPYE5pcBk7ZU8Cri2OvcNkRmR6V4RfrHQFNETF%20XUyK1GUilN3nNGTejwz++UVQyY7hSnbbMwpHmjTGs4awzMNJwCleL4eMxa3yXWNogDB6182YAcHu%202yzMeHke69nRTF/ZtUZxEJZ3/WLfK/uRISx1Sx0LDE/hg9UQtfDClocuQVy3ozQYJgPS1SQzoJzM%20LanslDW/9wydKMMjaTQ0LjQW3BBwqmvec937e/nFMF/Le7ZzP/i3fOX37M78E/XvmpLlhXpBaCgt%20/HjdlzqkPLy7vfFCr46yyfnx/JX8IJARJtlNz84z5V1p4Vf0QWCRX54VZglncSuMjJfHhCnPhMPd%20/ZYyetlSeUWvnI9WwF3DVc0iQ4MdyZgBcf/KGpyGqHlfXIutBncZliHAAHKnEWW077OY7blHoG4r%20DuKa5JfrEHlACLZl2ytrzyX739fg1jirwa2QaISw3ZuyIH/jEs0DgXUJH6Bh6oQTyM8jMG+Ixgj2%20NL49rDvV6EDZWaFtIOuNvvvlWg1RTyEVFunbCrS/koDj8D8awngVdTtPcCmO6CKGb/c6fTUBZ5qD%20cF1Mt0dbNl23NYslvPHySwm4nGMtXOim6xa3EnC+X3CHD3B3zdHysxZo59PHv29KtjiXxYSTYAQ3%20g0I9/z/CoYBDeLnENCm6DEvNIBB44lkanBOkGBpyfj8yOTzbRLLbnkHA9ezPGNTiX43BOWjfc8dQ%20HrSGntsZgwDr2cvIHYGa7eM9pgzOGOqvZz9rqFt+Ab/0ovBBrKjH17XyIfiXhDQFgXo8g9zozwi4%20M8fB9nAkwFqBcymONDgJQK/zYgec38rzGTAXRwd96Sbi4RzcBbQYCrgzBQsBt87UkabSIg9xX1qD%20A8zDocmNcKkG1eJof6A0uG9liMpcyRGuS6GBM3HEuI232tDZtAIOYXsmL5cKuKuGqAmHAu7AfRZH%20GhwCsKfBxfuJHJSwaG6YM/v3MloBx9wrawB0YOSGPZN7e3UzLh+iJvQE3FUbfb+GgLt/s1yZ3EPv%20GMglmBVw38wQdTUH9zKgUaEhkrbSR2uMFbpanrZsZ8ua/Z+50TdvLr4GGqKOcOQ+CxdwO3H5Kqu5%2030qDOzpbe4TZISo46gJ2BRxBuVXWh6cmMUUkVju06RcgWds5qvMaXPX/Uke1Mlhg8I+LDHCrObgj%20ASc6fIsCjv1IWtVk2iKvagLtU7oec/G0GhwN+QwuFXC30uYPBZzl7xYUPdLgXHsz9xByrQZ3Xgtj%20fyACbjS3eIQ9AXeWHjfR4FzAXb2K+nWHqPp8Xh8xBzbC3c/zF1EeraJ+axrc4bzWhcOQPUSO9/ON%20ttGWjYZ6Bjl8HaIe06v9WPYZ5NhJfy+1a+tOODVELXbgUgFHGE9zYnqjhyzg6DQ1ZEXRYq78DCYF%203D6h/ULMRqCdH6J2BJwTdz/tWwm4PYGMABsOUS2PzyHgWoF2cwFXGBfNPB/Na3F24v5lYGWy/Ldl%20eykN7hoBl0H6e9y95/7HCZ47EnBybwWahqx7eRwBodlHjS23+ZyGRgm3wKGA4yQ/0p1JPQ1J2ITp%20m34LMWgEfgNAkrzXaHAMi2dxMwF3oKHtzcG9hAbnmzV/n5+bEPYYewaswgoMSzFA38kVrkvlPEgv%205w2cLWv2f0rAvcAiw/1PP+1qUGcWRWY0OM9Lkx6LBPF+jq5gRsDRpuqX1Kr9cIg6oMUehgKuJne+%20cK/4u+N5uYOGhvBkaCIhyq+2KcHopIsAyJrMX1HAjfD++7chYMp7i1MCzjSivbRww/QWGe5O3PCS%200XY+ZyABR164fDe2pJlyYPX/c+pUZ3CgwfWIMibUK15xG8T+OsDoIHbUv/LdbfDt07HmMJ6cB8rz%20WT64ySLDK/4h6AwR6OVnWC7P5bEyq/cclrlXj+8pzkXiqlXc4ebPV7xiB68C7hUXgSESQgdBhBDy%20IeXDo98nyBCDnpaFEZ14YI6V+Ra+Yo/hxhrm85hv1fCJYSICDnd9QpBTEm9++dGF36UbR1/xz8UN%20BdxRP74e3wvZzo9ClecVXEvox++2mfGb5whVwrpbjWkT48o9/q/3diWXJZ3iP6ebIfvk3ivnNpUC%20C6f4w74NiU2y6/jrPfXRCbnEl3EUz8tjyVGi8yaXqSzHJSg+PD6eawh/WuwDXgcp7T6q/5wXRxu2%20dV+h41LCy4XfymeZQ7a8J7h9E48j5y27Z/sChRvGZYh38lFcNvGkPHbSOIOrBFzOeG8IoRU3gd48%20++PZe/riT5OL3rO7YIlrc4A2FnNkA2jCmeEMfujhtbwsv0xOEgvxommwUVVDI/djxFP8bF6+L5PH%20fn7T/ghPvIqP/KBt1PzV/OSyotHIAFai0VRUdoWnDF5KKwNp4Gf5encpnyZYSZtVJ/zktJloV7xs%20VKYMxCXaLrQo8RGGeJxm5p43basM+OV2XYUhbc8f8Vm4SD3+vxTIr1LUb7uyza3T1S7oBRY6F9p5%20XPYLsh/FzLcdEA7iDd1q7PXmNoUe9ieawVvwhtO1aKRyUzzEqfRkF3n5HDQvE/PaJlXpH/4yj1MW%204GkUIeD5M14SP+CXZ/hfeRItVOec3tG3LBR35KnmFSgvynfQ8d7TDDvRpNIS3vL0zG/ma57VJsmv%20+4cGhdfhPUYD3m6+poDL8GunS4MWRCBlUhUOKDQ3uFJpWilj2EMD5R13GIKhCs9aPSEdX1mBcPYO%20Y/FM2CBQhGGTYcTz2X9J239LntzNfvkiD4CYIjAVB+EjTWNjS18gv9hLULogMWYjPgE79peJYUnT%20byUtAjTyVfJpvzACdlT6z79FPLzjxsZGUpfAQUBpqwm08PCFMSkjw8JMZwm6+ApWCHtA/mAiQBzU%20nTOaQeE58weW/K2E3suC/Od5PNCufKpsgnhHZUdQUcdRlqgLfQdCfrxe4Esrs3iFeKCjf7vVwnHz%209c9vf/X8EBcgPA2dd/wCnuFV3FTP4mPR2PNi8eQ6C36LfIvzyAt+6s3S4eJ+3H/4IW0JIfmnPApH%20eghm8g/wi2CirrXlSnFSbiH7j9+IOz4IE+DZ22xaeb2zMlMv4hspBN4+1IaMD2lDan98J5c8ie7X%204EYCTtUgVBWzdXFcIZVzfP7cjaub6mUYxl/LuAVuPVfZtW7jmCqynxn/E7iiHsCNcjGFmtaIDi+V%20G9KZT2vjM9Fcbi+V83nstd8LctuWuby/RLkvEnD0Am1PjmSWdKdnQwMC9ATe81qh0GLoVTj36cMJ%20nhky+W+ExT8bWj0+s5cqTXxZQ0TLotfxnsT8KK78TI+mXh+Njt4F0CvID4aew/2bXY7HNSbyas/k%20FxCf56OUBzelleOUPeXhozLqZXMZ2mf5QSPTM8OGHJZ38pTzqmcQtA///Kr8+RlaSDshbzwTp2ux%20lNnixM/7n+MaJMKStsI7rPzQkZQIg4YiTeUs1iFi6J7TWspveRV6dCSMnnN5sdOxoRgWlfjMPj8L%20vWfuCnx4qDya41Yc2C3xHeTVteaicbbx5aHqbP4IL22njU8avsfnT2E/G3eOjza0xM1UTokDuzN5%207cWNneypL8UnMIJghAd/ShOX1jfCRQKOhCPp8t/eYQDUWAm2FhBXjccNDQpT3n/+qQrMn9/Uxosf%203DSHIOC2xFfi+YMvZJVfrj9yPzacy4TimZU5F558Kcz88quwPCu+bM83OXM8fjzN0l/iKP5ksCff%2016rYLZQXT4M0S14jf6L9mlYZPmTn+6L2y8dU2GNGeNFLzwhv3ClDZugMhnx0NDAagpfhV19zPYO6%20NUTlyHT/GmCY+fDw3y+Pd/+xt6+bl38S1vVunIWSYzzIXHMI1ODHvRq52RwcTAmzuyCyxhPJrpPO%20Qgw8JOnr14abwKDxae4HcACeRojkzqhxjYv3zhoqaP3GfMI43BrhD6G4mvC0Z81LVKzjpDKgyRqz%206faBVoXwaeOBdkF3gNs4HWlvgl/0mfwjOAXKsGg/i+B5WVwq4DjlcFnILZ7u//Pl6e5f5e0WuDZn%20JXzmyb8ZbtGx3UzAMYFKQ0D7ant6YSPglq93mer7xYSBaSNcOpmvDn80aY0WRbwcckaAPrwvKy8H%20IC6/xBJhZGlzjQuCUhP5Z0A4hNyiQls+1oJiWxn0MqRLWFR7X2goAm8kLPYqlfyvNbUKNEXPH99Y%20NfojjHtpaNiZoY5AgGZKAy2ONInzrybgPppGeRuY+DcB9/nhF6vH9ULGpUBYPtx9/+Xzx//zODV9%20ckYDVhz85qu+LqPWt4evJuBY5WAOQVUCaMwMKxFGPgRqYQ2uFUpZwKE1oK1hsgbBMw2Q5exouE9u%20F1rMPvDn8dKALX0EBOHJ/1kQD/lXGRAUCPU9IPAR2uSVPCgvCEbcMDwz5zhzd5bPldkQslfxxEXH%204MeazCjeDAmrDDqWh4d1vVCzaHVAw1PKm+eVtni+ZjXP6PIXv+NLEFJ8RQMKm2Jf7AQXQH++M1pZ%20R2VC7lLkNBCYYC/OPWHneSrhPj/+6PX4rDCa1Nw0+XI3s2votg/FsY1L6Nd7z26MkwJuHHlu7Eyw%20o3G9+V+tOE0OZmQBdwQEn9/ZZgamQLObAZoIfvNdbx/u6zL2HGq5EeIMTWeGuVQ6eUU48+tzCKYd%20ubA0bcv9WIUieCSMECTQzk2j8SKcRnknraBNZXQ6BMXDrzRrhCydhjqUrDEL5LEFQlRMp+E6b9Vu%20TY996sxjTsCxmPPGG/7Hu/+6QOKd58dP7/2dZ8H9mN/HhzEveIdhdRYCJPjNtS7itnrM8bXwurb0%20c55IKzQtq60i4AB+yGNFiDZpdZFOfSYv5EPgglgWQPwaJ6uXdr76Gni+W/o1gmzJX2M/AvGJfl4H%20lL0TttZ7/HpbtrIxksD4lNgBb6wE3NZrL3A/Qq3UgGgwMSSjYaE5MdnPxDsNQ40DAeerSaYlVI0Q%20AliDf3j0j8Zqr0wL/GfDh0AwPBOW5xzWBaQ1atdYGLZOoZY1lxrtxrXCFcKHysJts35NjT23aIeE%20VC6CDRohRDIkCPHDMzQk3h5dEKQIc8pHedeNJoBGyT6uPmpec4cgaIgavmJfF0ITrRaNkY7tzKLK%20mjL1LfZqVcDoWctUw68w3oH5TYBQdujAvqr7X//nDcg7mPKLYFCjdXrZ79JwS6r8J03sZQD+I0x0%20sDzjxiJEC+LFkA+Fw7BY4dqgGUA6xEU8tQVUkG/CKB/KN4a4w8/Tl+9/tQ7JeMRv0oU+3sbiV/Hi%20L56g10gYhQ/lKeddtILW8ge9WXzxNjWMs0J0XeKEXxlmk2eLEzuNHsJOKcF/H1yxiAXI2HOI4iT3%20HroCLg//2uvDR5EtzG+F92FYESgIOxoBG/7efPjjy4+/s/G0CLj3TG5/cTsM4J073d/+GWFk36Ys%20NwTIG5PkfMEHoYZg4ZnvM7Z3vEE8NKCooIraYGoaxKGe0P+LYcyofAgLdzKD0NHd9j/+/sGfyd/C%20/KnyXTOIWB0u9MsQVVqWgODAjuEhiy9v7n7zeMkfMbSCHJr7ympH09MQWfkWCO/lLXSA6VR/Gcdz%20cLVMe4DeLO9z5pTLNluhCONmOA+VRr6HrBWB3hycN0ZvUEEzF0Rm18at+TbXrgjTDOMDVt/uFg02%20g7m1Hoi3t1hBWhJ6YBFFXqYqbNt0BL5klX9bVH47riPqX3TKoN5krzk/n5s0pQEtdw6Wk6aevOxG%20F5VR9SEBt8V8WVItrD3zhnTUHIzDGqL32NaAl7kcs8MPwoTGxvMTvZb90rhpaDAoQhMBR6ZpoGE+%20+C/MRiPjPdxj/xrxIDgQYDQ+7GSwIxxx4kZavCtdftEA336IhQkM7gxzaVCkwfcba17WeSJdNEHZ%20IQBy+sRHeeVO/nn3MpbyI4TbcBh6O9c0sp31Ti44zeQv2hMXhhuSg4ZBi0jLekHzwy8CHXtorXk/%20GoPiCaEXu+9bA52iLCaYi9aJIS/yQ730tMYFSYDP4vvvvvvy5nsTxB628F8nnqUnv7fGxKT8YL6p%20NrLwf+Yi0tzoEGrtxH3Fup0A6pJ8abirBtuDD1nLwkIGghZ78kHaPCM4ec6d4QhocA+P3/mv4hCU%20P48LU+i5QaJ9K4QyvHwpPtcMd/xntIIcqOx5umA3nycwnIMj6u0WhzU8+UIUencaCQ26bQhoDqid%20CJuMvE1EIA4aVwbakDdsEyoueBjynvgIjAusMmQkb8R1CRAA5I24VNY9SGhzC4YPuc1IeDDUBPSW%20oVmGVkWjahsW1ECAkSZpjyBB57SyOJQGQPCtUeOBPoLSIg6EtadpdMN+0S47QugcIm22cTDcOGLk%207D4SHq5xlXkyYVbAETuNyxurCxbRraQ7Wd4cB432dtinD/yl9vDjuxiyQTPyAS8hfNQpOJ0a4bqg%20lJMpjL5G5jHHYwNoJoHnGrLokIQWWBZEFpq28cU74T7dfefP16Ar4NAYWBDgfGeeW6vYFhLmh9A0%20CGkCFSYQTBtAMGWwUXSIxFSkRsNm6CoBt6tNGGoO44nw0lRi6LktwwYpD/LvwsniIa4siNvYPAVz%20J78Shu8+ffRfCQ8EEL8MO/OkfjuEJDzx9Sb+A+vUyZfS4JkhMNoYwCeCljIs+bJfuWWQnoQcDQia%20S9hIq2jDBPq2GWiFDEVznKAXMrsDhjBoARoe0mB5bkOf0eD6WMeX33r53GDFPwHCKWw/jqmYV764%203l4dH/WU+dKHfI2QQXAggDX8hn55ODojBGeBQCMN8oBph72BASXaei+LXMtUyURehhocWkUcVt4X%20JMJyHKRkit8Yvt1bQ/7gDeX+cb21Y3YVlRi3JOjbdnGyUmawSbmXRmtX3tn1/85owTASxqSRS0MD%207dyXPuAjIdVJfQPo75qzxa96CKEXQ1yEHvlwAWP+RzGiedPj4g/jw1V3MeFt4ZkjxI5htUD80Yns%20g8UJGPaJYXixW6OkZH6EeEa8xi95g0djAn0dy632wXkezbQLQN8Kfvjtfik5HW9VJIJGYUDQqPfn%20w+HS1meHmzOIUWAIpVBo7Lm5FGGEVvbQIeqIFrx3lYAbgYgxebMswo2CUIiVMaZ3Y1qCz1O17pbZ%20jd0/2CAoNDzMQgnBhzsT/22YPaO5TwQTws7rAmHU8Tsy1C0Cl+d2m89anFQguPItEz3Quf30w3dL%20J+rN0ASduzUNYCXgyq8wygNAwOXVwhwP0Dt0b5HteOZL7T/+whzyOL6XxCJsLT+snKpDoXNpP1g0%20C9eCLT40u+tQ6cJHsvmQEjsp4D3PK8KpYI+C23rf820jjndxA0lepOoIuIiEK0+c8RopWrFO7JLe%20rTcH9wqj5Z8mXFh2b9BqdntAo3n34YcSJhYfLgH1j2BFk0PIzYBD9+1KaA8IQuezwktxTU9sO8kb%20ny8VJBqi0sgQUC3oeEdfYCdNNCM6ZteKbFj/71/DL/b/fnu80fy5QR5+e1+2IhXBC6WYhzsL5t2Y%20N/PVS/u91RwiUyBZm+ddw+kjnKv3+FARK/P5CGVXg8MTzEaPvT1v2ccs8ztKZZzZ6PtPAivPrq01%20Qq6dm5sBYXyI6TdhnGGYihCOae7jAFxbjjkCjI/gOMK1Ag6tmEbfDpvRdPLUQAttuXj7a/wiSFgo%20Q8CB0ZaMl4DPAw9o1xPmxxjRuNpfItTz8FmYzd/ZekfAcS0+HaTQFXBcS4Jw40hTOywZ4ejYUg+v%20Am4MhNJa67pMC/OtHn/eD7Y8zMG3GbiQrHGI9TILShObAUM9ttFopX4vJNroJdAcnDSvH5NAIkZp%20b72GiztTBC2+/3Edh4TdKIecLjj6loRrmJYHhsBH4FJK/P7001hIXC14U34l3F2bLSu0Ah1G/iB5%20jwY9DZkhaxVeI8qZS6fe3eaAnhnDOTiW79kvxq+AsIPJkZRZSpLsunevGcvM2TJqDFGbQijz/7Df%20hTblnb18y2Zis6OyfcLffisdR78B3nyhwXeGF/GjdA2jusnPAAGJkNM8a8Dq3IYbugXWJ30nkGNm%20wli3x+7hbE8uSMCpkbUNVMIJDa5OzAfyymQX0NEMcehL972zuqTdbo8K1LiVP7TJUZpoa64Npfob%20oSdUzgLhJcFPfDwjqKEh5YRe0KgK09q95RL08oK7tLh+aQPUe+ZFZA6LWvANNG/5tIehgGOyjqHq%20WpCNwQTiWbzOwe0ja17aL3cWCDcE5TXwVTYTcLND1D1kluQKcDTMI81Piw7LPrxJSMBJkNFAETbE%2049tj0mS8/ABv3Kb1xULDOG8SvPgjLuKsCDfiHWlUzFvjnoeai0BoBBmCj/h7CyItvvv1/FAyg3JJ%20m9TCD2CITv5wg0bk5c37R6crYXhn7lTz8dAZ9x5847qVaa9OL+3YMoYCThN2rEzMoL9fbh+vAm4f%20eZiKgEHInQVhWGy4FmcWGfYAy4ptOaZFoznSStAYXCAN5spGQMBJ0xBooDQchI4aF/nJmgblrAJu%20Hu3cEnkm/ZHQYmiKAMh05d1p1Pit+Ttu9K7p2W/WcM4Ki65Qtjwh2DCKm3ySZzQ87Lk44t40UcJ7%20+QfzhNCeMhFmhGcTcAxFZeqSfewDYijC0LVl9kuY/3UO7hja3IuAGa9o76OvwZ1gHmPiWwk4gdVT%20BBZGOfm4dHixQdqfaFTGczQENSKEIsJn+TW7/I5Bk2CRAU0h2zPEQhApTPh99A2yNEbeaZgMF+XG%207ypde9ZxQBn8xTaSSJt3F6b2TFzEqfAKixDIecPQtijnkq65MzpCaMkPbso/6clehpVVyoIf5ru4%20xMH9Wrief5VHaSJYoFHrr2cIyz5XZEO2p7wSYLJraYabOpKcN2jG7y34bajBrREsqC9XMS8XX+mp%20jYQMncWrgDuGBNwlK6iAcAi4S7eJCH0BtxaSM/NDl4BGLtBgj8BiAsIDQZEXBQCNSl8la6FhmRYl%205lDz5g3W0sSQh7xooLlKQcPkEXK+8+LIDPh6m+byEDIIK38r9ZPzVVHLoaH8tZjJt3cspsmCmoNA%20rvftfFv73sekgDvGRauor0PUQ0iwIaQYsn4tICBplAw/BL/ppHRsaB4zk76XgB5doOHtTf7jjqAB%20Z49qEZaQdTh4O2iuSugOARsgiBCWx9jSw7VH+5WgIq7fTJtVfJpzRBiiPWUgePdofA16sbpALSur%207bDaNbry7lvXOLtsz/DejJC7mYDbmyxco2bq7yjgrj//CCqNWFjgBpRqd1ypzwE/CXHDIeoZ5LkY%20GgCNlBXdGAr+6XN0aI8+tJJAsPezdUHcCAYEQcZ1FI/Qipt8I+wkhEexH6XJRQV70NwfJwh6QMC5%20Jmd0Qtg6/QotNYf3kiA96k50iTplfva6nJwScPrwLwsPDFVz4mc0OK5bArcaoj6a9vCt4C599PYW%20YJUR7e1opfEUjJmh/Rm6+RB1uhO7HL1yrvgsrdAxZ6OjQAgQGiYNRFqmVlFnoYWytpx1bjAa4iVQ%2056C8XUtLposC/Rwt6Zig6EFTStALg3DTosec1jgPfaB7T6FxAWt/0mxd6NrvJVNfGScFXD2j2FbQ%20mVXURcDdQoMzwnxLAk4967eunZK/M3TjJMTzaHDHIuOoF0ewMaTScOxSAbfKi/GVkL9toSFU/j+L%20nu9+DMexH/HZOuxeTGswX3frIbo6/f02QR7DUH8udK0DC8znv8VXmYPThOt1GlwpdBJwMF87n/Bc%20aD/oIsxV5nloYlgN7FqcFnDNPrglF97zlsfyeykYIah8ElKA+T1fub/j+u7oYJfVfLPjmQlt7LFj%20fgY7hID7MS2G9xxmY2fv/mHh8k768osGomduxJD/wzhL3vLz8p7S4zeXKYdBU1O8OR7Khj1526Sb%20/Ocw2U8uX7ZjTo6r8WWX3Xl206bXs7N3Lx/pWJtwdyuL3N2P3BWHvfOMHe/6GDxY81bLaWPOu1DA%20bSM8UiXzKtKRBnd2T52uVX9OAdeWeJT3RcDdeIX47bsiUJNmAfpVO65w4RIBx80krTZ1V/Y5wZht%203q5DTWdmHkY8BWggYKTBHc1ftch1/VIdqDCaR9QQdfdOxQtx7bCwhcowajMjUO9rvtLWmM/rlfAd%20vjs9RNUXpTQZ6LAEdB+YCxl/sv9mL1++vF8ysmhwKnCTQRdwhCWuxqiHX57NHw0ViZ8FHL7asIfG%20wngcZogX5onUEkpeNa+Au57BpjLxX8qiuM/8YggvmpEWaWIyc1P+PUSYiJenRcCV8oyAb8CtJLGf%20TjZrhG3fbRcp/VHoyPM+4kxk+ENLANcIuNzJis7YXdv4WwF5JKDynG6u42cRcKUutDKe08v0yPw+%20g0tHNcf1fswXF2lwdWxccTREzXtv5jS4/cx7wy/Af1S0NWBjoEsqfSWwC/YqJLuheguLgLu5BkcD%20XjfOXM6zZV4E3AnQwX0NzAi45etjhssFXE2nR2f4TAJqan6v03m0PJU3N/eQ85F5Svazl2GAYyoG%20JOAyT2UBl/l9hJzWpaOavD3oUtxsDu5oVShv+juag8vEHGEl4KyhUhmu+ewKuA4DFyYU4+a0254q%20V9qhgEvuvp3BH7YMnxk4x99CQ9S6erZmwPq8jUX5y+Uhf0cCq43pWxZw+VqvWwxRsx8JoRBw0ehG%20ceec9vgQuueGm1doe8gaXI5PfFD5LHh/hKi7mrs9iqqzv0SD67XBWQGnPHGED/QUqbO42RzcmPnD%20bxZweZtIT+UfCTgYvVZ4HJ2h58a/E9QEyL6AK5Vm/mBgNRwIKaaDcZS+mMeqzH8FHxKL6Tm+1hNw%20qWxdTQlhV/Lhr6NGbH6Ic9HgDgVcKWOCGLItGxO//mz+2zAC55E5lwytR/VyDdal7rxRp5k20K2D%20LOB8XhDaWnl7dB0JOAkteAE/aujvfwqeo/wSIrtaDHlOfJhXBFd0tzYzEnDiGfE788yr+i5ftSM+%208dmoDqGB5qn32gZAQHUFXOLhLNzdT6qT2E/3uCzCQcvc6StO4lP9ZnABAzwH2rqLt7XdEU4JOI5o%20sULFMa18ywgVxWSg72y3556BAZdn0+DQ+Gh4ECL7w/i1POae7RAk/Drj2TNDYoYiCDiIxg5n91ue%20cc/h3ZCmpQdD/GaVBKMRFw3BV27MnmeYgGePs1y5rvASpvjDjbzyTJz4IX8qG6tASnNFG+K0fLJq%20pPJgz/5CpeP5K8/44V4u5Y+8ko+lzOZHz8ofdu5mhnhJI/JktLV4lD/saWQYhcFNYT2vZlS+DPgh%20C5azzLcFgiBuZkWgujZgDQDe8vSdZiVfKX+U2fmLvJqdl8vsoBVheV78i7aJPjIh1OzZ0sGP0uXc%207EJXc1PcbXgZT6/wofLd8oXi8zov+c4GN8J6nswv9eZ8TdzmTvo8E5+3IYubMLyLn9yYPWnghv+F%20r7IRXc0vfrwtEJ/xhPNViRs3tZeF1oXv3JS6UNn1rLJ7fBYPz8oz9Pb47HmJR6bkS/Bjon6CYR43%20G6K+4hXPg7bfvlaIvuKvjjMc8CrgXvEVIBa9RFi9Crh/GrY1Ps8DrwLuFbtglc4vPmVow9DD3rmE%20k+GbFouYJsAP32HQUNbff/jBDWDI4r821OLQNENK/PiEsg1DuUsfI2BPGlyxw5ya4mE7CEPGileB%2094oxvpKA22PKl2TYv0LjUB5n8zrjb89P342J41usan0dzNIuQ2HOhL0knVviOdJ/rjJdQt/zeNXg%20XvGKV/xtcZWAY8WL4UYGKycMLbJkZrUz7zRXGF9ZLCspvrL6YMOesirHcIirXviylzYe/vpbuOmD%20OKTPai7Dop9tCAUYHhGHrzI9RjhWgIifYRYrMYA4WKHTcIe4lLbsFFfOF/GyuuerRyVf7t/iYvVP%20YLhFGViRAr4K9enJ05WdVqKxA+SBVSaW9IOGsUWBYZp/6Kdsr+EZv3moprj4lgZgKAndc96Jk9XY%20TAfsGDZSF8SJlkb8HMtSHqADaXke0ur5S0N8Y7n0X6DyCsqr4B++Nh6DBvpCVISx+i5DbJ7f/O+X%20xLvBx9CEMovv/IZri99XCI1WIPjok6cDeIYXqW/CAuKE//UOiJs4lvZj/MNqJ2UTjYmLI0nEp7yT%20Du3CVyML/9FGgOfFn4JWnveSJnUO/1EGfQlrcSvpcTWX84PFIzv8Yyf+BT5dYWlXu+BrtUfgeTd/%20xLW0TasH6ob4KCvgmdXXmveIi3Tl5xocCjglGtBvBYUaYXGxystQmBo2tgdk8N63++wCrdgsfhAC%20AsTNYWO7wTo+PecUsruADeFbrP3Gczf8puzKuzWi4j/HH+41r/Kf465u5ShXeW7h5S7PGb3yKC8Z%20S5ylDDnva/RSuRbbvLOnyvdZlfc1wrYtG2VoaaP3XB75cP/+EPvvclhcZFdi8Genc46rhOn9tnYZ%20vToYoVcXbZz5XXHnPCx2ZW8fkFsO60+FHoHqJuQ4Wnia5RnkuIXWLt7W4S7BCQ1OSfF7Jtlrs5jD%205zx8bVySh70wrdtzl/E54r9dnB5T0zm84hUZ4rY9rpsWcKiN+cpsJC4qKr+o7RiefYhlvxjUT7Qt%202b9796ursMTFMyooKqw/f3j3hS+6//zbL+6OPwx+fBOgDffoJfCLO/YM9RheKS3ddkFeGGLw7GmZ%20Ci8/+s351TPh6Y2JlyEEFwAqHw/vPy1Dao/XnpW2yqwhDs/6VVyEgxayVxlIwzcc2zAde+iAG0Nh%20hpFvPthQsWyKJA/Exzt+SZ/3nF6vLkhXz0rXhxkWJ9+XdJpaHolrya/liWHIUjbLX07LP1Jiz4LT%200fwzNJLW2tMUZyA+Ix9CLHLUMnk5LY88w4eZ7pnn+M10b917tMp+99yz/Zru2zxk9738LH7h98a9%205/coLt71zHBSfmP6Yl02aKw2jb9VforfXhrZHbu9/MBHI3f4J/vFLfvlF3GGvcuOMny+WsCNFEUq%20YRYwO4Lis6nWqNdkll+YGbdf38acFnMOoX6TqhX2nuM2n9ydho1AJIy+VfDzT3lOaJtPwpCu5uP6%20WIdTnMxJcJMtN2kICAUaOn4YMnkjLA06KmANxYUg0xwGwJ7bOfgCUtZUaLQwn9PH3vm6uj48o2GJ%20DpYr7vc///7l5zfvl3fQywvAD/TTZwgxlLH9KI2EqIaEElYSXqP4X/GK5wAC1JHaygzmh6idiGmI%20Ag0TqJdvGwANRhOxGfKFAEIAcCsrX9qRPY0PQYBmg6Yh0Pxx+3hXjogVDQnBx9yCGqcaNBOqCAEE%20JcA/cI0xXQNEHkiH7yBg//gp/CPkSA9hw7cfJayY8JXWU4VCLbu0EAQI6eMXgcRV5OSL33wTRgip%20CC86oMWRH8+TGdd0izAj3vheqvVyfBjmMYRvF9DDFxwifsoi4Uk5V/WD30Ivygq9PF6z9zou3l7x%20ipfAIuA22OfEAwG3HxhVXIICpme4wy8NVj29QEO5fywrTWb4VmTEvk7jjcVZ3Spo1PHxlQqEg9Ln%20F7WVdHS2jQaKCgukhUkbxO0Pa9w8o+G5m/1thUNokS5kH39ZBALCRB+DUTnQ6IhXZYcWfPeTMKTP%20td/QDDBUJF7cljQtHENHAVrkXwHtS8KRfGGIn7h4dgFo+cgaI4AmP/7+wcoR3+pEcFKmHBdxE0pC%20Omu+hEdgUy51eDkFwhwNGS7FtXGqlhwNb35beAbqfbPlnS9rK+CiXcdQew9TGpwv99p4t2omMQ52%20zckSpjHxJaL4xqEJPdPmsEPg4U6jRpAQhzQ07PllCKZwNGSuTMYNewk7GhTbHbDHH4YwatD8yuDP%20tT1rsDR0tBLiefdoQgAtiIZchAHDXfIUeYs5POVTQ0UEFHlBMBAPv67Jffiw5F2G5XfKjCZHeJb2%20XYhYfvBLXPgjHuwj3njmtpBII+zxQ3yUueYh7H+4K8LJ4oU2mk8JOoVAxY768csIzA5D2QjHMzSM%20cBEvcSqN/E7aSkPxI5AJnwFv4M4cnDqdW6LtMM/g4eGda6gf7+KWisCTn8h4fHhb7J9BsJwEHc06%20j+fA9qJ1eWqZlni/grCD/p8ffvE88EtdrDqcCSBvBMKilNBOpZyMMD9E7YBGzhfImTtzQWTPNAiE%202N2D2Ruj08BgfARgTzMjLENKTC+z+CccWgffayR+7PD/7pMJxmRPo8QtGxopID/4UVzYExbDkJTG%20j4nhXoXCZ7y5++3LnS8KfHZhQl4kSInfhf37R/+quobV+EHrcxqZJpvT4Z34WvsRiMsnZO2ZsqtM%20C53MuAAsduTr3d2jlcUEqOV9DGIMUC6ATaWZDcONjghjLw/XEj0T6FRrburTNLwhP3mjokFlIcev%20X3n1UJ5xR3s1g4BA8EWKV+XgNEhbBixCydCmv36PNw+r8tx973a48YydC5inco2R/+9joVEJM0aO%20pRejiSIbMT3e/Wehv8/92jtz8RURdi9PdKyX4CoBh4aBgKAB5Q/FivnV4KUJwDgtPFTpVfLlfmP0%20CSnQCElfDXL0AVsEDQZ/rFZKK6I8CuHlsPcMKsmHhKYNUp4YHv7g7z4fZsNChJV/XZz4i6AA+PVf%200yAzeCe8/zZul4B8+JDTjMpCflyIDuNf00mLOBkIVeoRQzmhzxZn++YeYoSwwgWahzcqb/TBd+SM%20BsbiUW7sIL4axkpeNMAWNEjic1heri9jheJ6uvuX/5JnCVul6fn9853/IpglIHI+FB58/vLgfj2c%20PXv+KRv8a7zmmpTFr3hJj2dPs/hbfs1N7soD/qSVCflZgMaEaYHQJXwv3kVOpDofCbgjzf54Dm4n%20Ai0s9LBUGsYaAsM6VPA93P+0nmO7BhQ8V/4W1ZWhHv7JI41YghENjPegwX5sEl4tskDxYXFnLlE4%20syp9BGhNeVpkgbsHmFurtj34PWRpmMr2AoaxLOa4cDpgvFuh16iEz48/dnkOQZaFR4s2nBqeCx1r%208Cs0vIEfGjX+qes+31Q713BK3IRj+w35Ut6e7v/jaUoLWkwRDDwjEFpBsvJrRghBHnZ0Ynr2Bary%20vAbbQNbuop136PacjepDJST/9S3g7azEpTj0jqGsuZvkgk3fOvLp0coZG6vhM0ZNOpEzwpQG5xPi%20PgdXK91XLJmrMsnqczkm7DRPFiY9m5sT0xpwttMzQ1h+0eD0vMSZTfG/ec7vMjktjPspeSr+PQ3z%20p7zx6/t4TPtE20FD1TyYh1VaMiVuGjqCI8eNoSxoUZ4XG0rKvnfBIeH80slsl8sw+5zy52nLzfJP%20fmh0OY/xHGXE3Wni78yH0gBkV+ftMFxi+JJoxQQNYRE89txD1mgWFMELrcaIoS1Co03DNY+iHSF4%205Ae4tmPalTdShBLhylARuzqCKaWxvLgfBKf9boSnQXG2CPsiFIqwW+J1tBTbgk4pYxyidVm/B30K%20DUo54LNMmxriOF85HOBG4I1GP4mNgGMbga6uOVL/YPpZ0FiO8NKNRoBJ0DIRCJeCnqhXebMaE9hv%20dOdRaV77w5l6EPb8Hl3ZPYNMreVZGpF+E2jIgAZAL09jAqEl8FDTxQ9DoBG618gXLFpFETzq2F1w%200YCTcc2m+KuaX82321leEHQh7MLN/1t+0boQmI6GbgwriZf4e9M7goTcmboFZz8C0wO0IW2MtNHW%20kD/36/+P4eWho7A4ARpcCDjFMBtTR8Ch/iHc8oHlEejxZzHT0G85RD0DhmM+n3aFgEPtzhqucIbp%20WH29JShT1goQc5RRm3aPsEePVsC55mtCg1XU4Iv9NOqKfEFp3DoAzq9PDxTUYaUxftGKBMqoORyE%20hWs31jj2pkRu3ZmQL/LXCimQtausmQCE8F4+nxO3pkEPjEoq5gUTiMUIRiUmQG3U4zD6IuzgM0aQ%20sa9zjI2Ag/H8NoFl8+k6U/mN4c0sZibPn0/A7ROWlUsmnnODnqmKPE9A+N4KaGh2c7i1gKM8zA0i%20wAENyQWTN8LjEu51Sq2AU2fXbh/ZIAkALrXUB0aUHxpdTH80++lKOBdyuUzGr9gxJJLb/WPxY2aE%20PQ3uLOjYpMm1nZy0wRi28R2FyJvQm6N6KdySBiOsBdw8VK/U5f2v/1spCr5Y5KNH+/243zkkAVcY%20zAKwQibJ6AsED3z0gk2q6zH7mSHqjICbW0V9DsTq2hlh1MKJXhpdBSce5iv4FkOGFlloo9Hpa2Az%208JXdgZDYHaJOAuG2CLhF8I0a+1n7fbxE4x7BBeFDpK95whcXcUbv59bgKNNlAm5NjZvOwWn1Me+o%20z/CkCzN+60NUegFWXmbgk+82DBI2Q6hDxD63DBcoG6E3rvR20vcWyAIOLfOsEG01W+EWAg6m1d7H%20Omwe0H0RgD2cravQFNc4H0eLOodMXP34YruJDWfL8AsN7jnqfQHt+dN6q5PjBQQcqLye6TFD60rD%20Ogdn6PDBElvHbSPg3vzyo/equhRwi2p3OBxJiCXzfej7ibcCjWZW8rOXTfulQG1w82iFOMIB0yJ/%20VzLjORg90x1hm4X4Gv3yMuymXO3wGwGXOwG/DaU862LOjFXsxoic8kDrhYcYGYjerb+zWIXfgTQ4%20lWEZjVyQpnBmkQzBxpQBixA6vnc9auk1EkO4deO3cr6EgGM7UUx7BX3JlxSjWQUJueD1k+pGo8nV%20HFyn7jYCDnDTab3tNG4HJZNaeBAZ5wlkBZyYbP+aGhwCLs+fXCLg2mE4AqW3+rVoP02FPAfDZa3S%209x9ZGrlse0M1+YIurSZ6pMERln1KfIhGH4wJ7NDV6KGTHzCu+yw0OlrRzxgKGosDPqbRi9YIgX+9%20/eCnb8CZdFqcF3APsThyw45Ngvr7H+PD45w66c5TWTnX/LZTL1eAc+H//vXe6cwUFO2RCyp0vHEG%20KAR5wWmU1zi+FduhhK6Ag0hZm5GQaI9SMTc3A++pJ+a3bj4HB0NPCriYa6qEu0TAtUM5X1ntVMZL%20anAIJq3SUQea+xG4w24GbdnomUEtXZ9eXFetlVFBPuOrWt+VtwA8Bu+J13qxLlrXYIK5J2hgekL9%20++0fbtS4sXvzvhw/s0Z46VwPoDG30EIccWf46umyhSTyIuE0KtcMEB4IbF2SAB//8Fu/E1sLuICE%20w/71YvOAp//vTUyLtPVCPZBf8riX3uEcXOqUtGdT6Ao4VlFr4XssFpgVcDSwrAGMhM6tBRyEm2XY%20rYA7DtdSphUC3NTRo99IwPUY7lqgQWqYzHA1BFzJkzHG/mR7zTvCMQ/BswYHnTF++YI1aAkn5yNj%20NjYNBxJ9TXthO9J2kWGA5I6Ak1CqqHHnhiReQ2hEgzKtxrQ1Ddt4/tPiRkNgUzfniNHwJETPoCdY%20uQfQBU4r4NDePtL84sJOQB7xe+dnfOX/XD44c7w+nvi0CJgWPX5Dq/rxXZynlrBbBMZRHXXAzgDK%20BFb1YnFBZ+qDo3+qy15p1xqcqQxWN36lmRluEBJ8a5GVKXfaGwFHYCJbDyv6yKrgHrQNQ+j1dGAk%204FToHgPtgbLMaHBoWQi4rGX29rQdwTWkJbfr+a+MkYC79TYR4FtDypEthtArDc6YbG41McokAU4j%20OlqNjRA9dl0jz9chJIdhmsZFo2HoA9oQmU+yIJYmgyCh0dO4iMf5xOylRTC8Q1DzTp5mhV2PPxGg%20auBClBMBE/v5JOAQTNAW/9LivIMoz8pfj0bKo5cnLyoY3RBWXMpAPJRLgoU61DOKAIZOQHHhn3Cu%203Zof7GnzPOsdrHMTb1J+WGQQ3ffaL+mCnkLCh5eOFZV1LoStgLM/5txYbPB3a+h+qN4aQjvUmNU4%20fAI6NayzAk44O0fnzDk5RG0hJjwDtoRkQT5aOR7NXz2HBgeUD35berRD1j1QNjqrXQF3opf3q9N3%20hqIZ2Z1D/mhwEhw0NNzV4HoCDuHBxQqAhotgR7sCi0AoefdGjLv5X7SfiXL1GjB5REi0FxPQGX66%20+843/krAIQzJJ9oNeaCMugmafPjtzwNQdrQv8pyFAXycNUTiw47nj2/ZnP7ZFwD8ElcLS1p5HhK/%202Lm9veOXZ+Ihf+tSVXCOG3BDD+UHewIOgekatudjLcwQcOs5uB76OekOUdmAWVcn6jCvraTZjb4M%20T6/R4IRvWcDBYCykuBApYUd7/0YCTox4a3ie9NsItDkNriJuPblPAm5NJ/9Ww4DZWiDQqZ/sW/UF%20z7n90tiqLwQBvMhNNTQIGpMaB+FpSOJZ0ZrGyFBUOOpMRBcaMkM2eN3zZOkifPhFSFBWpUW6ngfc%20zI6GTd4QGMuEuj1LgEiwqt7//eu2/hGQaKqU3stocZOe8uPDxxJnbyi61wZ2aVDyuAfKdmfDafLh%20Gp2VR8NZtEbwI5qy5QHsCTgA3TCEAUHfEHCisSAaQu89bAScMy8ZPggIZgVc7OCufi8VcGe3kVC5%20LWFmcVbACdKWwGiT7HAOLu9RKxV4xBQzYGhJQ0Q4rXpHS+OsgKOj4gaHVoOjkYaGwLaP4zihL+WN%20bSuV1qzUIyQ9jdLzA+WbRuTDMAuPwELY0bBVz1xhr+EO0GKItD1hVsCpcbpQs7RpWJpKQPhp7ohh%202I+/RLoINn1rQw0+Cy/CSMMByktPQFFuld3pQZ1Z28x5IG1yiRDfgvnRSseMdk8kND3D96offpEF%206niA6PLdD7VNz/IyAtnry8oKkAu5HZNP/46tjQz1zdURuhrcCiWRNaIQfSZZE4iM0cDyNpGX0uC8%20Rxj0XkfoV3S167kCXYWE+0iDWwRcQ9veJtwRrWbhUwwmaMnLosEpXRrLSQEHqM+jObgxgnLUzYIu%20j60hBnfhaf4RNBgaAlpERtYaROtWeByVe5YuCBU0vDyczQJWyOkj7PL7ngY3AwQqdMgaqgAfz2pw%20+FvVywWgXMQhAZfLeaazltCmHn2IqoWOYcvrYyXgekEpNDf3cmWSEsEfhWCzHcwO8/kVQAxF7RmD%20xkbPwzOT7VSi25sdjTa0xIfFP0aSOhv86bnnvmfIA5XIc46HHsd7xpI+/mTP5Gi2Uw8q4/4szlw+%20heUXQR60sCHKY+zAbo2WvRWefPCM0Mj+MDCFnqG/nj195T+VQ/nETmUmPxo+o2HJP4Z6UT5y/G1a%20esZwyFkLDse4rsFUbOMhL2CZQyuAv1zLs2dpcJroFvqdc8WsgINOag/+1XYTdKu0itDJwuu7X//w%204bWEgNeBhcduhRJWZcjI1FC9qH1mnBVwuWPPT7OCL9pW2apimualAk4LLnRidBg+WuwIcMfI3nCs%20wQ0R13T78PNP68E+/uaaAreFwvzSXhhu+OR0YpjREO1IQzvS8FrsVe4IGpr3NbgAWtDIXdsyLOXV%20qmzGqPzqyTNGTNE26iNQN9TVtXNwAAFHXPwK2msH/ep+yblG4UhM2gt1IianGY2MhoFwIE80loyj%20cp9ZfBFIyxt25g0rF8KB9LGvDfdp0fSod4Z3roF1GmtPwLWgM+thV8ClEQM5bgVcBp3cGTAHBy3Q%20bkWPMwIOKDwaHB1zFrL+vRFTCI7Oul4h4GJeAtLQkNHedJyHbQlobTSq2KIQ8y3CxXNwFwg49fJH%20cEYwo8pot4kgsIQ9AQekLcUcHP7Wfo8EXGaEEa3OCjiErm9jaZj9EgG3u4qaMKbQCez0zmvU1EQ/%20tAloygohz0C+VG5NVtfQ8XQJXWiIoKdtwIdsP6HBkgIN0yfpf79zQz6iPW1RBVzNZaC+nxZwlh4a%20XO5UNwIulcEFXHr3eNNzoIZFO2VkwCcyhY2AyzRKz8SCYXHl+3d/Tq6i9nEo4NoCpzeXqoDGnCfX%20BRq47LM6fCTgRj3Oc2pw+MVkDS7nOfeiRwLOJ/OLsHfkijQsq6iN/TkBN1cuwbVqy5enndK9pCGz%20Inj5HNw+6lYk6zjT3BoCgg5oxkC/WBCwZysvv3Rc2Q+0dnf8Nm4YOuSefWtyvEorTM2v/GgoSd7o%205BAC2IeAMz9Wp/j1a8uN9xQe3tPzYkr5ZJhaye9Kn7gQTmu3MNRhjtv9WR6yH5mcnxnDUU9+c/wj%20Wm9MKRsCHzMScOMWWDGlwenzeiQqMI+DPUIOIYbWAhF4lyEMbtjTY1GR9G4UNPvD4IchKrve3V+K%20y8PybAKOipR/ue89w8h63zNMXmP07uGscniGyDDv4mb5IW4Z2WNce/vwbvmkHxtZs7ubUv42LOlR%20fuhDWOzys06Y8Ez+NuF3DHH4h2cKbWVUll6YnsEvww9poeIIt7e4rkPLsum96Qy2qH6hGUCY5C05%20Oa8YIL8Z0GRe8G/T7WNdNoTLb++iQ4uObb2CmYeE8EVgHUcGAkCdcwZxdjtDoyc0oKwC/nIeRvmZ%20gbaJ5Pj36TMGAo66zPCO8JAnLhyiqthikhHQGvi4subgVNiNVlIyqm0gLTE1H/KSQ1Tec/kqk0V+%20cuX3QM8JOIZSKRYYDVE1jM+MkJ9zfs5qcIAG4LQVY9jvqCHvla+nwSH8WIy6HJHeMNUJZlZZRDPK%20utpzWOKAjqLlqtHJ3cp2iWbba8BLeZr8k0ZeZAjU0l8j4KqvEJqXCbixwJ2BtsHQKQstfSxn5WkN%20ty304nmrwcVHZ2Zw1RxcbnAjLMw2I+CKALuJgLM4Q90dC4LcSKlMzPvvIw2ec/n6Aq5fQUCCkoaf%20QX4WAdcyfafRZVrl/Jydg2OOhzyJlg7sBg152+hqWdnNvhIc3wjENwvPtQKuADr2aC3AFys6TaIX%20V+aQTGvS4OPoQLTOAiXzbea9ETYanNUtCgNxzgo4lIGch/x8RsARahHeKf4efUCly1M9m5ywaHBN%20e5nBroCL4iWiNWgbbw8Ls5lfSfONgCvIjAmU8qUCTpVbG+taSGQBhz8EIsQEhM1+xWTk3fMDsXcI%20LgHHsDBjJeAa9Bodx2mEnB8x7bh21pCAWzEqdk0dyj2nxfaHvHl3dpHhWsyWTVBZMh8tAi7VFWXr%200VoNmrK1dNlFiZu4qjAx3vP4ailynOSrFXA5j/CY2slFAs5wVsDhLwu1Vd5PCDjgJzjs90jAkWam%20C9vRMohjO0SNfOWcjnCowTHXxvwNCfMskCBEZe8NK1T+q+fHByeI9mTJr9s1Rn4Ju9jxTFjeLc2N%20O2mYwQ17j1/xpGc3JZ5sp7C4Ya+4FVfOt+wVDsZb4jF7N+RHzxjiLPnwcpNO8UecigM7/8UveSp5%209Uov7l62Em9Oc7EnbUvH81roseSnzRd+Ul5UTg9HXrEjjeKG3SZN+SvxCNwAnTuSawCvIRx0SSJQ%20HmTIl+fB8rKiUSmTyqL8+y95V9hkVn55NnqInqKN3JQGv6t0zd3DFDePh7wQb5Mft8cwZVCe5b6E%20Je3y7r/kATv8l3f5XX6VhuLnGaMy8IvfEucSF3aljP5OPOQJfyXMYk8ezIg++VdxY/w9pUl452vC%20lzQ9vfS+Sld2ZkTX6DBC9gD4+QgTGlxgRlr+VbAui95GJXyukv9NKLpoHd9KeV4+H5Hi36Q+v1mY%20JlqeHIXvjqh+1RzcK/7Z0DC8BZc1jEDPHDdEx6ffmObgai6+4sYvd8TtY5+lmcPRlfv8MhlNvKzo%20c036qyD6Z+FVwL1iFwgJ5oIYgupDRHELL0f17mM4aUMPhJWEC+78cl054Fl36HPiAUHDL6uuXJmk%20W311ASZCUMMQBBVzReQBO+JhKEP6XAzB/A3C667smSM8QxlPvwg2DWXqDTmv+KfgOgGXJ0UHv8Lt%20+81ejFu79aTpOYxDNuryHhKN1piJ4cDPKu7j+Gquy+8ob2bf+Pyb4kTphvU4ienwkadhzk7WeZvu%20OoS9FfdRTBMpGHq+qt1+Gwy3uXTO42oNjsznWwyYaM4rbvTG7ZUm9axiTCjT+wty01XE2u+iX9w5%2076neWJoBPTXQqg3vGkIxDMonC2JTb708gHc0BBZTgPKgFR3eMfrojtx1XdQmj/aLFqFys+lXE8CA%20eNFG2BiL5kFZ0TKUd+LHjnxjyBtn71iFRuvhiiHe5Zdy4J8yBV1q2vL3q8VBnqSFcd0z7/GRlzg/%20yrvKjD1pE4400a7ILxrTczHjEZQu+fRf/x/vsgPtOz5ziFbQL66Fj9UglyG4hADvSSDoOF/9Df8K%20r/f6+6mEK++m+ZYnsyPemk/lJd7jl3j1HnnDX/zyznNOC7i/HDfPJW7QbjdSHh3mDz7VOzEofs9L%20eQ7ond+Sd89D3VsaaZm7ldvfG7rx6085f2FzMV6HqK/45oHgjiFrMDuCVx0gQMDnUxQ0nNgyoYZT%20v78KoqOyTqB0krxzgoROgRC8E0Ydljrg9l2dgTq++NRmuJM++WQYzTv5Z1WRDlnv6my4tAK/blc6%20LM+LCQTv0GyIzjt+CItwIR4EAnSI98iL7PELlIY6WcJTRjp10uFkEJvSNfSHDuQdRQX6KF69419h%20oQd51wqn8o4973SSlEmdLXGjDKku8Iu/ZTuM5Zm0RceKqMdLMC/gJFWTdN2F+7s8Y6/4Wri0zrbh%20pMncAuOYzqZxuzztY5TO2ZLcIr+K46w+1PO9tQubo5jnUs6+5kLs41DAKREkLUCCO0yA+YZJk8Ju%20XPo/+JCIGwQW+5Ep/mXqvhfrSX965z0D797zJX++Zyy9y30J3/pXOk162dS0T74rTqWpvJS9PN29%20SvqV4b3Yac/QygzKu5gSj9L0HtPot3LXsxnlHX/UE3fmY6g3d2v8u5FdkzZDevGFenA0qawtnYLx%20lDQMIcff+wU+JEod7+KnDL/ad8oOZK/3o9/Wv94lyJd0yi9wt17e9FtKq/dRWmd/R/H5r+Vn9Z6Q%2031s/o7jP/mrI2r4r3tC+13kB8BxaM9okmnFg7afFVUPUNgMZNBoaRguYzDcO06CsUebKB4TjiiXU%20VjZ6iim/VXBJ4T6JXw5steAeNACTQOO9OkIQCvVam/nSiEEDt6GCD2/KM9B8zSv+eVjxrskJv3/S%20hBsCTkPwVn60mBNwiqT8Ktm9xgNoQNkPgk2702mAuKiRIQxpkIz52ULARDqCTu6S6i1y/PG89pcF%20ZG2Q/bhae/knDt1WzC959QsELE8//m6/Azp4GctE67VQOddCpYI8hkAz6nHhpvnn5pDFf8MIxIZ/%20Af86OjSitYBWwkKPFlmeE6PyvuLvj9y2L8UpDa5O5EbCMxlQo+FXqysZ0vKkeegmYF8pvH/jE5Vc%20WIh2MoKGWCOQNn6OpH0LhSMP5IXbUfTOLSlvPvzhV1Trapgtntx/1pQuBXlxWg7KwNU75I/rqfI9%20fF7uDhBO0DUDIelpHAAty1dUbUj93HgVcP9cvLiAaxPsaS7ch+bCAOH04QdvNGgSAhoQ15ojyPCD%20EEDjCDx5eIHnPC3KMApB1woMGrHfrZUav0L5/FERovyuzjfaOw363dtH33xK/LyTBgbtC2FGOX/8%20/cMqDcqBHeC6acKFAI+U0XKwEz3QXvkC0jQsLuVF9PM5r6SRLjC/0CDTjnz4J/5+ZyPuNgxl5ZsR%20Xk/mL3+kmi9TkdYI0B8tO2uHXury2+vIjlBref387Qu4yG3wKf/tN9HD7Q4bao4DDVqjnJ3pjwto%203EKpXgOFVt4dKW91e5a5F3ocoku3koLceJ7As83BCS7suOG2VFpuhIR2AWDCTteex5AuAHGq8Kug%20waoB0vjRVjA0coQW2qAEGw2ZOPV1d4DgCM1GApVd8duPqMgO/3cPIQSZc2OyHaGn+8/Q5AAaEemR%20Lhql/1r5l3JY5dQ8VsHbA2kK0sYIn+0F4sFAQ4aX7z599I8ckz/yqTQz+PIUWhhlEeh0Mr0RZE5L%200/Zc0Fj6rk2jvVm8zINkHmBxgXmSqumfRcvUfxUNzvJ99y//kDPPYRWNHLvPH2lmx20FPBi/4J8P%20QhPnw8NY+49baeYbexcln5eCtjXKAR9CV1mY0ggc55bPHBIu6JkRYUlv4ZOD/DcCbpu4bHIhFruG%20GQXsaQC4ekPgWwDlj+fAOiyCgIaMfxppFSL9CpYWR4NHeGUhkDUI0sQdDYVVzQzygluYPzwO12iS%20dgm4tBLhhpAjT2hubz5wwWPkgfz6fFvRlPiVkZDkt60UCUGQGzLh9PFb8kT+nIYWHg3U6VPCISid%20Bg8f3fBFJ6ehGfLtQsjiy1o09CEeBLO+ZUnO6GBIL94q8B8dRQhoLrzEx7KiPsQ6njGqP1bmyY8w%204rEx5D9+27III/sxxv4/f3n48vnPdy6QMtDiPz/+6M+t2xo17s9Pdx5X+9xDvevubFkC+o7rJUCD%20R3AhiMhnD57/Yij/491/PNwMoFut+/hlfh6eo61oTyLYK/1Gg2MpNkCwCOrDHN4+PSZ3e+8wn2sQ%201rD4ehCNh2828vzm7jdvUDzDwMxd3T/GZ8EAjdiFiwkatCTc+SVcFxaOj+vS0JnoDy2qX1SEEX5a%20kE80nTvTLjXc7IHw3uhKXknFhYeFQygA/GQ4c5uRxoqAC6G5BhpSO+TmXcvgCu+aroVnGw0Ci3Lr%20Yyr+bsIbemfhDpQvNF7NufHMnW7QGkBr+ZNG2wNCjmG6aEVdX4OZ8GsNLvx7Q7GG9XQfvw8P0dDy%20Ow1KDbAdBTw+vC3+WAQ7bnBoH6FNxdnamut4Il2eW4EUwq3mmThawSqNTfn4/PCLxyPsCUY0OE+z%20lPks1InOQlrlmq5ViLcQXYQlr512kEF8CEL42tHw9BlsBBzDGj/gnATZCD0B19rwjnBgeRftAKEg%20AYeWhqBA+Mi0QLPK7jl+NBc+vPvuMQhGwwt/9dNt/CL80OBIS9+e5HfR+goQvkonCyzeBTGo8uHD%20b2sA+M9h+XWNqwgoBGnkz+hQhra54tDmEGwYBBAdA/GQd5XrhzvmZErKTaXjZ+kdkxsdhPKK9uVp%20GN2Iz4Vz8ht1UfJo6begPJlu1wwf80mEPRynodKNEUIi/GUBoiEUAm+pV+ebdZwSXN7wigAT70Pz%203MCzQIoGvka2c4Fs2h+/aOJ8RjAad217ShsoTf2iwUkY+G8pl/kov/tYa3AlTOEHOuf8C3rlAa1Q%20DhhFs//EZ07Ljf8K0VBtWPC3hu+PsBFwDGl0ZOUIIvQ+ZvxsIYZr5+FoeDQyhJHPM9m7hpMMLfOX%205WnEaDVoTwhKCQAIR3gNH3vIAk5CsQfyVidSK4jfhbk1IkBeBCb3XQDaM/70q3whYEK7rGq4gB35%20ITxD5hCEf7jp0ZpyUxb80alIMyb+kfaCUEZr8TKYf36JQx1EX8Bt094DQp4bPzBgFPoaISosGtvd%209/FbtG7BhUhyx39GCA/yYdqKuWteTaYVaj17Ae0Fe2mdrqkg4Kzu+Q5oCMtKDQlh5U3aE3nkpl8J%20ER8m4+8x8obGGPGMKBsCCL8Y8oTx52IvTRm/WdC2WOib6Or+TfD1oDm20OTW+cvCbxHo+u/CbVSe%20PjZzcMH0RFIj0vyNzpgFbHhkWh4MuGcY1vbsj4zCUfE0KNn7l6GsYWMY4jI0w90nO82vT5SbP7RD%203Dlnx1wZdgyDefd4rQEzr8U7aS3p2bCJX6UhI/vWkD8EZWtPfAgdKl2aqtzIj/LmZTA70qAsnp4J%20RhfWH35Y5RlDnj3vJV8ICmgCDcgj+VH6/DJngRbHvBnPhCFNBGWOV4bFINKlTAyHsZM/wpE30ZP6%20z53c1EmG0gMzBH/zy49+iL9y1Bakc3v0Ugp4A2sasoTI5RinB4ifDggBN5sWgtAF0UAT8ikShIgJ%20xh4QZrNDVNIJYW3lsPoblcbzU5SIVlAvSOFd8ySPZUohTy2ALGvWvwXS5vTbwUrA3VtDIRKO7NAQ%20jpCZ+7mAJoGGVhcnKvj2IvnVMBDQGHNPkjXArLHhp6d5ZaAluabjb+OyEs9WK3iKyXj7RftpQ7OP%20bg/sA+xpWNABetCz53IjEEdY3BIjbLXXdQ5JG+HaAnuVdU/4EBvCFvP/7J0ruN02sIUvvLC0sPDC%200sLCwsDQwMDC0sDAwNDCwAMDQwMDA0MDC3vnn9GyxrJky3vvc5K2e51Px7aeo9fS6GHvFYoMOon+%20srzwzpsrGqRqmDqIirxlsGONRoPT+r4a2gNX/EeYOnCunssA5vFYJ5M9n5dHE8kDnMtSniWX7ls/%202b31QxoYNBmmi2jH3Gd/Lj/lUvwqLG1aWpDse+l4uEIe+HeyMoMWSprkV2Hkv32W1sngp3jzVWXM%20mqYIK64xEMqP4uQ+1wvubkx+r//yrLoX4CWe/Rxm2mRYoSG7zRT1DB6f4CJ+30FsOiCA4BgFNA0U%200GYIEzuObJBEWHV0Ci92QPflh5g0tVxeDclIhUncQZgRpzYYaLR5uisgX4+0hUxePeCeiX9EcH5g%202tza+PYIUfAybMJBblojyo2vBaXA5pS+uJHBZ5/4vVg0V33ZY4S9NB4LeXr1/o/flvzOw6b2vfYy%20ABrj/5g2RQfn81Sz+Ja7qNfjWObMLyPf3s9sFpPLO/vdEBxfQWXBOzcsNVJdI4Jg26dA1hoyOLrR%20ak9IBOnROdkpzB0UjYSRj46ldaQ9sMYHOfGJl/bXsVqs5UCKmC4TnnWssKuAdLdaVMUMAeW85YO6%20LUirJdOWuHogXJSTyS7Ny+OJvPTJpwwn5p+13LydX7Euiz08NcEh2bKeVTSRdk0uI2YRW4zse4BQ%20ITjw0x/bdj4Ca3B5E+AsupsMN8S1Mc7yCx9oeP5bX6NbERyNkR1UIs6vPkF6qLK++ZC0lqciONAj%20AxoRhFUPEVa4dmPT7NiACEAarC/B9jMd3NerTC1mkf2I4ECW0cvQniG3USeFcCHvHl6+GqjgCRBq%20hI+zfnvIhMkA0BswRsj5ykR6RD58snz0+wxocT/98KLz7a812jQKfTqu6dyz0O97jnBEcLzGx+5o%20wKTvyvy1EJyuc4ifE7y8DB5bg1txRbnOQGU0yy95s6rFiuCIMNZB2obbT6gV4EwmzmJEcHRULWxm%20YAdJVCKr0mEX8RU7r4h96WcIjs4noqHzZXIdoZcvYpohOGm2uu6BgUBrkaMyGwEtTgSZidLJpzRi%20ZGDDQx85PAIHetlgYPStiDrINdGLi7pQ53S/qSPdGi9ej48zABFZ23pkz8YBYLAckSUzBPKD5vjj%20H8czC+FqDe4EmZ5HyPXjrzbL+pxknKwrymp9VO0on7hv/WymqLxqQ4FvSS6Qo2gJrvfDrrdCT9uh%20EeUpUwsIptfxmaL2Q4wxQ3CANCEPNN79aXBIwBphO32koc++7gRZj7TYFiJTwmRNaAbaFNkQ3CHa%20dEq+GUztT+WqHwWn7HDze7uibdPQF1O+QciCMxtAdFJ94+7WhnjV0UZm5M7yCe0MgpMdu9D5WYbN%20KOqGdvDbq5deJq2fnmFjhtfoem4zBlKtzzkf+3meNcx+eLOGdgLR8dzz1xrKPcop5MjQF2z0FeUj%20bAhO09QcMY3Kr5/qrgbk5o3P3Pz4gd3zy/PsxIZgtzM+TTRDx8zp+Qvy1vG80VPR6YocuLl7drN8%20cUTB5SxxyXgeyFOKQ89MNVr39srgQHqQAd+s4l5hsiFeT9P8KwxXpUk+ITj8jtLiShx0DPx7eNya%20MpMhLshXxtOUHCmfvbQUnnRynuYIbgza2tGB3zaN3iDKEQuIhkPfIy3pUkgTG00dld6zZ7FWKygc%20HTyDaRvE8uvrIDbAOq2fOfv4u5c1a78z0Luol0Ja8ANLOZ2NsA1QfMot4L6nBcoPyzPUzXI/mS/g%20R2YaBeoSbAju9av46TZpBHtJtAI8PKIGB+hcGTQiOusIjPA9oDIfFV2sb1TManDANSQrm6N1MYF8%205QbGMxskM3DC2dFibwnKOmvE1xIc4Y9qok2j38ZqHBBISypb1FTrtS8HbQwXDoxrugnkW+4Q1k9/%201HSxRxNVB68hKhQfVz9MXA4Ut6TRlyx2UdtX885A6SB3zpujxLtKO6WFPeF++CNIUsj+tUEnbNLo%20AJmIg8Hq5gTH2RKmBbE+04m8KcxWgPfPjn609zrwWlTuYE5wacrUYkRKqzWBAT78tFaBzxCcfybK%20GqrWvI6AvzwlZRqYP+u0B0h0rwx6QPM9hygviDsPKC35OEmkjjFaH1L5c4TlCHMEtwadnoV9tC46%20jF+LtgLQWGRfNwAKmjaOhgZ5qaMqHFMuIHfS1IcLAPXpndSf+njz7IUfI1oI7gPdMUL4upylE6ix%205Ph8EG7kXftYg/6SoTIhP2hXlAugrVdiNixpRNxoYwqL/Mpzi5bQKuE1+Ul5IF6XxcyW4OzZ/HZs%20h9hocD1wPISGpm+jSaBbE1zeue2hXRw/IriRFjRDcG9++6ncBc4QHBpVyHqGFCMfnA+DSGY1OA5M%207mmxPbQNfRbt9C+TD+smnEfytxn0JkNquBlb4qvP7d15ghvXLS4jchdhtWBpYt1Ra/yckYTEsuYm%20v5Rxtt/Ayoa8/Pj6i/vjLByHad3J/wf2tB4RXPVf7gblPiK45+WsJ2lBWJALBsLOcTGl5gMXGRCW%20ptoZ9LGe7CqTReZGVupHGniXON3/8QxMmCI41gUA6y4ZIjgaN7iW4PS7oHvIC/JUGGQwwjUaXJuX%20MwSH9oa2Ge8vzkHTbwiOjYdZgqOytwS3n79LCa4Nl8mHPNNOIK/RiO4YdD7Cqx2FJmGN2OLxn7Nj%20TdHK369WL3ldEOPrhY0dZuWnrFlCKn5PR5abxcuVOkajY51Wbuyi0ilzXPkekuCqOPnaCiRAWdHB%205dfXRrW2WWRlPRE735AobwHk+N2fxYkmJ5mW8Gbvmwx2jz3G/eFOOkqrXPGPTPjTFdn9YxUfIm7s%20/RNeFkZxLpqw+UWGnA/iRFbyKf8Y7IiT6Sv3+JMs0oB19fImPuK1+EmH+PCv+DL4XV4ULg2iRz15%20iuBGEMHFYuf1u6gzBJc1Nq+oZgcyY0+DOyqYawgOME09Q3CQFKSoa29U7AEyxL+Xw4A8WlBul2BP%20g7s9ooaUhtZErx1EP060MbQSTV0ht70BsVeWaEFMWzF7yNoo+eQVqhGQoU5ZA1EmIRtnNfnazN7A%20KFl1hUzaNbRL0NPUmOJSDkd4sMEMbVHIGrH4ZVT641qpmCK40VrKtyC40NgiXUa+vYV8bTK00j8F%20wUFUM2tMgghNv+8wr8ElWMecUd6/Z4JrpW8Jjp36azBDcBmbNboGS1k2gwv2+kT9qEYywbGksSW4%20bUhsNJ1WvwNoQ6BHNkJLcEwF9/yvMW5XxNO6QlSQ7gxEaIB7nxobdmcCCXu+pgiOl2xRFWlsuVHz%20siwV6xVl14XgmsoW+gSIeGFofNz5RkcxHpcZ7iFUvRLFoi6HYX2tS/4IbVfiAOxM+n0TB+eRuCoN%20GezcWBAWgHNYCM79YLeLEpeVDWfheA7bMXCD4IgdElmeLZ4sX88ovYqw60G2NPA2niPji+gQnF09%20Hrs+BsG12BDcYBDt53iLheCo1wksBObYplJJf+2Ww1F+PeS8zCybZOBbGh0akI5goH1CLo4mjz2C%20E5lcA1+zKxsUwjxxrv1yr7Kg/V+Lq6aoYthjDS78HY2+Oux5BL0uxLpVvODex2gncqYxSYPTutCs%20BicKdKJkAJiEjolowfciDc4w0yTWnXYeRxrc0ebCJZglOOFoFnFWgzsqq+q+LvmZMs55aQliBhwT%20oS23WmY7lRUkk65MUSuZXFFnFhYZIEzi9OtAhh7y7nPe7JnV4PZwTHA7GW8J7ojAjtZPZqaoEEgc%20bn3hX15o327I2DsHdwTJqg5zdorqWs8FBOe/3GWYOng5wNGvd810vh72CA5Cr4d2L2mYaInx6/hL%20aGt7vA1AO4PgcKc+fPAwgz31X01ydw06my9e7352zO6rKZ9F2vgP4xp1SQt/2bj7H2/tGnHL8EwZ%20e7hknw1+IDj80G8guCzPkcEv/c7DkN/GoFVBOrh7emaHTOy6cyU/TGvln+dDY/GQNn1hyYvZKw5I%20kittn/y4W8nT2IR8rFfiH5m5kg6bDsQncDDc81KeZzClwdFwSRTUjm5TyvfxfSYKmisV5TstH0K4%201X1x91+Tav2UZxox8eBn8df4cXu78uVeNLiNn2KYVjPN84Jq0iIP3nFMO8v2bvBrbhAcYekw2Pnu%20Uut3ZJDT4mbHx7+hRTrE+6l/77Ka5kbe6FDY8ez+it9uOsn4bhXxmV/IceVOHOmZBp6fZ00bjvIZ%20Yb4R7vtUGt+/BrfGUTigvNDWWDY5i/hc0n755Q0TycROPVPBdsA6AgoDJDajbZ7VSJEHgwYoZHK7%20FFdNUSXAkQanRtc2zraxSYPjI4PH4HNEv/h1hJEGB4Ed4RYa3GjtpYdWgzs7RdXoCY4a196PaO9h%206RCWFtgjuFthluCU9y7BFXmB2hyv0s3giAQqka3r+gzBcUUzOQvKZLaN0T4gOvLDQj5tpJLJXBy0%20SXzO/L7vWYJDLtfkvgeCU7Ibghs0PjW6doo6Ijg0myNw+h8Nbveg7zecokr9nsWyi3oLgnvUKapN%2086x++P7W90Rw/uaJlUFLcO0bKWpza3/jac9RWX1Lgot+Nw7XukgmXTOZzMAJzsr4MTQ4AZm879h9%20JbjzZSOsCK5W8zpCEc7q44WpQx1pcB/8R5aze4RrCU6bDEzt8qi7gDQt83I7akSjTQY0uN0is/gv%20J7iImbJxWSexaHAXbjKQ6tMQHIh0WoJbtY9rkOp+Q3CDNvbmx7BvCa59I0Vfwc3xrLSgpt3Vskp+%20EkZleVjGls6lBCef8S7qfDjJpGvdCJiLgzb66ARnMqFdk6+NgqK6aepoD9MaHEVwswZ8x78QX9O3%203eY7ncAn5FmLBKwZCqcIzho+x3uAJBDB+bO5i+Cyvywt7pnwggz0bNemc9EA/8YAAP/0SURBVG1e%20/SruWgYgpOLjvw98/lC1TfJUz4zpGoBQhHwP4ncsbND3J/u/uPfvJWuX4Dr+7W6VphOcXRlAuS5h%205D+V25rgLM8p/t69Qubd13YDkbdaXpbf8JjFVWtwd9xxxx3fM+4Ed8cCPmTAtwDRpNgl5bNZHPBm%20iYLRkxH6Xdmh5eu9jLC4L+O2jca61yI+nyxHI9N7hcRVP2Me63mMynzAkPTQAn/84QfX2LRzf8cd%20l+JOcHckxFk2SA7C4bc4MHwjEHDlM+OaJui5B8IRB2RFfPKnOANfndTev//ofjgDh38/C/c5fov2%20jjuuwZ3g7pjEnWzu+OfhtgTnC4a37wjrGJv4lwVLwdxbu9VzDn8LWXtxyO4g/o3sCXtuU1jLcCDJ%20HXf8K3ETgiv7Qiew9T8Vg3X6oT8nBLmmayKK4zSOfVQUvysiWoffj626jvyF/TiW2IFau499t1jX%20mtLiWncRtz7Wdnfc8X3jKoJjIbldCH737k2zLhPu7RETDvWyaB2Lz2wHx8l/vRLFrwsJLDz7a00P%208eM3+NNZGf+xlXKUQB/N4zxdXr/xl8CNDJBNCHkifZ1BIyz2Hm8598ZCOvbEzTqRwPEFPkud86W8%20k57sCc898uTT84Qlr6TPgj1QeMLwG7SBeC/Pv5xKmRU7ZPS1Kq7lkDDhsOPIhefZwOaAl5X95c+i%20ezlZvilbbdUThnTXP/AdxwP4nL3ifCyQ/966m46ftC6UXQbtg+MZrawKT1kofjZSKH/86ngK4KvV%20gPJR/LQ3ZPN6ST/nSNsjHdpyPlvJ63KqH8VBGqxd0o5z/yBe2r8f+Sh2bPZwlIN084/ycLjdZbZ4%208/EUNmQ4p4k8HM9QPOSbeJFBdrQFZMWO8gC0DdqCy5zaiH4CMrcR8OyXHzw+3Je+Uz5QST/TGi0g%20LBxBn9TxFFIkbe/v6QMbpE9Y3jFftbWU9lk84hrcWkM4j+tCj/FY8e7h0jTbcHruxZftLkhv1Ygi%20/CiWC2LvosZzqxhvj1OSeRlem5fvpSy+EzmsTK+RZJrgXCsyhl1AwlRo6RgaGXUwEzZWIcV971o7%20FeGxJQ1GGAwMD8bhQ5MBko30iXdtqhvohi/y6zkXrLQ5Pi4ANuFTGrww79ekichtL31d+doD0DNo%20/XCVa88tX4Hua9whB9gPX+7LK2eSX2CUxd9qtJ1ExDwGdb/xY+Xsl3QfMJvslq6Bte3abR8bvyld%20ldUC2kG5BWq/N4XSX+W/ok1xT4Lsttzn/JUrqPd7MY5dW/tO7QYG+VpjX4aMaYLzaVavwiYEoiGo%204zt2wvz69p1/evmPF6b2pxPtp2Dx85oW6jxmIZuSrn9d400/bn2tJINn5Hnz8u369a9OPkjr5XMb%20DHJ+G7Qd4xMfKyxxifQfpXMUeP4LWY/Q88OZNYE8MJ2A9PI0fQbKWyZG4mGKwzWWBOJrJdgx5fPp%20paWfr7jrqrA8ExY/2FEP2PGFZb4GzcDpflIY+WcaWcOEG1Mo7Amjq9IjjGSlvGQnGTxMSV/y5DiV%20duSvxFe+0KN0clilR5zZTn5yGF2zHEt45bMJs/gt7t4G8G/+MP61GrPjnjD0rUXGkk+eUQh4JqyM%20x1fiX9Jr0sXe/XO1dCrqdD9PoWdw1RSV9YGHtw+eUQgArAULsC7CS/HeKazzqxMDdWPsiINfKsLu%20+Ts+xmckZ0REmJfPSmdoSIWCBLnz4YfOx1qGyAQZ3C9uJS4qwuNOMnHvV/OzaHWfP0UBf3jln0iH%20kPDHtc0v2o43AqsM/HyxOKQBOvlZvC3BuTyWPmUJgaoslbcRGWEvv2Ad6xh8aorv6fm6iMvz1yIj%20jQxA5v6ThMUP8mmt8LGgtG+P+PLM7M843vHvwSHBqdHBnrkD+WhmI6J/k41PiJdpDJ2UDpENmt/r%20T3/64rePokZadCAggoCQIDXS4R09fkOR9/P4OT06mn5Wj69YZCAfndw7oQFSgMxIC9nc2L0A6UBU%202LNwn6E4iJO88syV+J4/WJhPv3s4FnNFlsqHwIIxRlNtVHH54UshkAkkJkJ5+PjJnyE/DOUoOYiH%20hVknU4sPvwLPGED+naA9P/s0J3J9sPqjXLRoTj0wUJE+cjB4eX7ND4u+APfHxGMRHO1TbfWOJ0Dp%20Vyg1+trPY85I9nBIcIzgkA67ISstycDb/kwnISYIiWsvG/gL9/DDrh+/usN35Plqhv8KkU1N+Qop%204X3nx+71A7CEQ7N7byQJ6NDSbuh0xEl8aFR8jYNOTJjXn02N9/B/rr49zzP2pEm8pC+DP+TFnjiJ%20ix0r7PXjuITTrwbVnaEAcbv5EmUCCINfnrn3cuC7+dYQCL+EMUO6y66oGcmBvBCmgBtxIRPx8fN2%20TpITDQliJ1yEDTk931YXkCrlix3uDDLcIz/t4DrEystIwsciOB9UP74rb2RE6selJLQ+8/M2Fq0t%205XXOjG0JbOOYh8LOxKF0ZZ4GKCejsjiHKvMZ6a+aomohmP8sYDMFQFOjU2K8I7sJEpBfaVZ65ioN%20DUBwGeHPpk0WRp2RK2nQ8Xx0Nm2DdCAD/+GNkibgdxuInyvhYiQ3Mij2NRf2R54KSUAY/EYCW/Ck%20ASSHhzN/7qfIgkFLQ2P44mkF4UM6IsKI2a5mBynhn7gpOxqDa8P2BwFCMFVrUsg+kAMiJv/IAUkT%20YklvEJ76Qj755cuylGn+zh7l5HVm2hxrJAKy+dEOcz8L1lxaPBbBeV19fG9lFOV7DttyY/bSs6cj%20u9bCTz+aiXZWIbtWhg0BHGji0T777tv8xSf+JZOb8jXscNYsZpzetchtKUOfIDsiQFonyhV8k9vf%20DHYILjKszt77tpncMvx3Oq0Q5ULj73UA1sf0m6Z07lwxyze9lsIPQACEA1ozA6wpER5SobNCLG1F%20k4bkQL6Krwt5rWDxqzDpePX3VyNnxE98lIGmlADtR7uVaFyQBYQjqMykgUJMmdz1gzrEw7SRhnhm%207QhZKANpe2ib61pqn6zxWLkKyIP8247ClPl2a1isabbapq9fNulSp9eC/LEmShsedbYecrkI1Aft%20DbdWNrUJoU1Lz7lOicNJx9zUxnrpCvilvUSbXZcf4ZGNuPghaaGX52y3l961oDw8f6s+F2AG4vKa%20254MaN8M3gymZze0DjU4DrfS0Yh4voHbqIHgxXQJpPFTCWSrwWWIADJoMNhTWBRojitDlZrdaWgU%20cF/GAKTa6/Ck6TtAb2MXDbCWqIbHf8iW6SVATtISSQu5sXGPHwgO7Q5Ze3kegR05bZQI626wRW58%20EFw0tm2oWxLcGqQVRI8slDVlpGdM1TErarlt3QTiQkNAg/uzlD/1EOiHAbQHkUWGBiPiUefU79+2%20fkF8Vj/anMshLc/CcngcGShv3D2vuBF3Jy75ZQByv40/pa84iBPTa7siY+LDfy2TBgfa5D5yuKjf%20rK354WRLn7qW7BWXprlGIrhehPuJ9DS4ivMC6qT/iOC8MqziskbTaiCq3B40cuZRVhhWsIFRttWi%20iANtlQacd0qD4AIs5CNb3eSwSraG3RJcmzYN4cND7MLuyTwCmpCOswQxtFjbUV5O4tZR0apGZaE3%20SQIWhzV+j6nRtM8j5NEUFXkgAKABS4RDx6SOefayNVlzZ26x5M1k1299KA6uxEO4mueQRQNeSzSy%20B7R/wiIH/loi8TcLXPYXmzZJm8I/7m17CAQh0MaQzdt+I4vCYzS4S36AFtemm0HbVd/ZEkwgyuiF%2051sy0E6w68vdh8oCo7RY79U9cSEraZDnW2Gowf21My9WEfY7z+U4IjhAJeaGxHMmHwoM0yME1k5o%20CLkRCBR82G/dSG80VSId3NC4mDb3VGh1HioOWbP8VGykXUFj0q6mwkZDmCtvl8Pkifv9MGgD5MHL%20zRoY5UOasc4kRBztOTimmeSnp9mxxsYxFO8Mdq1n3sbyBMF9XQg9j/Y8Y+SGyfYylJ3ywT3+MZCb%20llmIV/6pOwx1o3qgXeteJALw028HNq0v8fVyp7TWZRp1Wok1I9aHe6a3VKS0MRmy05JJRhuG59wu%20kYGBS356pt8mx/ULCEda2qEnTcobOzelPR6121lsCI6GmLUQGh3HBOhsdcEbAjSxrLAR5FaGIyZ0%20Tgiu544bVwpWdjB+qP6t356JaU/fbR1vNj6qlELfGPujQ7H2BSnxfl52p8IVrzdmywNXudPovZLL%20M4YOpTxFBzB7+/Nr8rdnOCPH8ZZs53V2YCAxtLie25rI4h1ZxdkD7uxc8r6nENOyQCU97I2cjBRJ%20H8NzvFtcjOVnscv3fpVJ/ovxdy9Ne/v4Lr71H3Gb2yYONpOCHDE+yBR7J0zTdrguYbMh/iJDlb2a%20xa68r6k8ogVRv8SBvbsxbSvuWbY2vp7JfhbjshG+prukpTDkwQYi8ic/2Sh8KwfPbdko7qVclvIp%204T0t7iM97iONHG/EncEmHQeMc5uZwZbg3lkkrzOTg9K54mHBqGFfihkNDkA4Uo9jFBH25aHRRsNt%208ye3FxttCuA2ihtZcEdjYlrIQmiLILDYMABZZtwYuTKkpZBH4h9BRDhC3vyYBWtwI9BwzwDZaKy/%20/agv+O5DU9RbgkEYEvZNhqbTHLWX/zxsMBYu7esRLsK2ccz/kNPlWBEcHcq1so4a3MOjEZx2UQfw%20EcOnmu0ayZ48Pbet3YowSwVDfBXbMFC/n/h/HlOysKyLs1pfgLgAUx0RdBDqOk7tYm6nDRXS/IJ8%20DWqMqVFCuHm3eYScej5r1+IswfF1Xr7Yy3UGT09wPeTS6N2v6+py3Cqe24B2woCYCQkwK7lkoMxg%20JqE14YwguHV6t8aK4EiGDoo6r4bOmhICokauPt1i7ozOdDTuMdwvxvwf3pvxOLAz4y/0f4pfk/f4%207B4/ij/b0bF1xR555Z79u11Jq7Vvja97GcFhFAbDM7uTvTDZTxCcqd/mFzt3L/JAyLILtT7SQKsj%207zkuDPliYRYSy27cZ+OL20m2nH86NcsKrX3PKG4aHeXQ2mPOEhxlod9amAFp3BoLwVkZawClzX0v%20kMZM/YBbd3UIS2msFJIy8KksMom1MlB+Ir+ZARPEclJZC4Y8m519QFuTbExdR9iUyaQMYLjJ0GKT%20iOFbaXCBWPu65Y6LsNYKt889oInRCHqbMxxPgMiyJqg4VxpjAvYxPd0v40WDG0CbDbM40uBqnce3%20w5iSQ8R9sO5HfDUP+jYbA2ebs0clOJOdnWkGa3XmS9JTR2QQACKmGYhMFBYgG3WEXI8CIwN/d7oQ%20lFulfuuvBjIwJ5la4BuyQkbyizkkOk83/AIP2yx/OMGZO+nn9X1Bi2IMsuwL0NbyMawZLASnICzi%20jebG7idl7NEJ7qAQXXsr075boiUWrZ1VVDeVAZoWhFuxXzaamo7IkzS36W7h61x5GpvrxxovDYvG%20G9Lwf1+ua9bgqD9+UEb+eOb3R5///qs/AzYS2MR4qjcZICTvaCbTitisnHhWB5yFT/t5X7eQBtcM%204huRBe8k98gEOxHIkXZJfnQkqQVxUH9tv8SONImfsNyLqP296SYPI0g2yoB1+qiv/fYkePrN2r4T%20nNUL6ePevtctsFTD11YYDDQA8046be1o02GlwTEi693TChupbbQl4vzeJX4uNb5ThLFpw2LH/evX%20bg/ByY92nuSn7rhYwZj2RufGjQrD7xK3wmNPo1jCsoMTaa/u2ekpuz1oJK6ZlPBoXtm/++FZado9%20BoLTvcySBnERjmtJRyQmO89HiRt7j0/+yUORJ/zV/C1xkJbHzX35RE3y72GQqcS3uKX4+UJrxLUu%20I8W3Bzo301H8MiKzlshPBNafCRwhOskZgqMzI+ce6NiQELvzaEktsQAnFyOsdTcdd1qRpPwQXiA9%20Oqm+sEO8gpMK6UOsKQz58NMD+MWN+O3aA8TlZ8cs7jUxhywQBelTLpCZ4HVd8g5JAOWj5mceIpmz%20Yduyg+BE7uSZ8qua3LoO1k9/eztzZcza66i8wHoNztR5GvvcYqz5b0aKa7FocAe7qHuQTNdKVrUn%200zYOpoEAdTrO2M3DCWyzSxqSsxZaZdjHaJp7CWhkIxwRHFoZn+Pm7RdikaZWtTVNOkDc+f/SQOno%20R6QlqDNX0trKTV5EHr7J0Nk8I71RnulsdECu0voycQC0GdIAS+cs+ZGMxJHJgK/pyC/ks0rfwuI/%20k30uNcVDvJA2V/n1OEvauIlgs/0C0rG4Zss7sC0n4kBe5OgjwtAvkQO5lHfSbsNhJ/cFrewG2pkP%20vgeD4mYNjkVhFmRn8GgEN7UG18fDx7kd4CNo6kjj2juqIeBPfzxVjMsIAuM4SA9MvWeIlfAQZe94%20yx4+dj8cGAvSI4mpn9zxWA9hfSQTWAYzAr4hV9/kKFga7Nq/OnruBCNZnLgsHghu0yFKKMiITo7W%20kg/6tsjkIyBL3vmjExMfb60Iav90SuRoyW8L81/yTh65f/2iyFTslz5lzz25ekSCbMiV08/+PK0n%20QS0bYcMlJZ/Ix5Q16nwbLvzJvnE3N2aVLH/0jmVlJIKLSPhBibytz6Kw/zCHFXwuQEZzDJWraY7s%20LrlnOsQUlRENgst+st8j8+rtu0Wma4x2MTVd7fkZmVZe5EGulZ3FC8GRTi9/aGW4cb+Xf7kRn2uE%20dm399MwHq1Oubdyaonp9FDv58enACbArDqnkdVIIUp0478prCszV18zMQFykCXnQUTRV9kVn69T4%20IT6uyIx/nt2fhaFjI7t2UDHY42fxV/zS4fBPG8e/tCgZOiLupOW75JLH7tEiCO9yp13nVfjihvEw%20hRAhMY+LPOLHjMLIDlkIA6ljpzLwuIpf3BQe91x2LrelIdnkT3Zu7Nndkh9Pp+RT/lwu3FN8Cpf9%20u7G039tszOMqZZbDqYw9bsKZH8VP+AyWzmhLDKpnsNHgmNvObus/mgY3NUXtpz3aIDkLtDbW+Oic%20t9jIWMsVsrffktsHYfbLm+/l6Xyd+12Ngmv0NTizt8Y1AgR0Bmh2DJZbDasPGncLwkqzy6iDbXGz%20vKozo9mxY8oUkc7li9NGdCMNLoM1LjS3rL0J+mjCqExPAS3ENJiZsiE/IsNRn2MAzUBz1YAEkXwr%20jNoZuFVf3cOK4HithkawnKy3gqU4ZVo8GsFNTlF7BPFwkymqTWm+xnk1iG7vbYEx1mXTq8z802+3%20wvpQ8hijhtcjE2FEcB7C2koGpPLrc+uUNuKy7DGDHsERLySAhiYgI2S2gfnVgjoEx5X2rCkqWsJ+%20i43pOSTXi78SXAdL/vdTyCCNbj6E0v8A/iifWFfbptH2BZEiZVUHg6fHtp1V2Z+c4NbQWkxszbZT%20VFRITSlW9+zGoW7S0Ow5duLCz3Jvo2n2o7A+RbUrBOf+iolw4SffU6nup8SD8SkWfpSG3JMfN+ae%207VyG9KywHNBd4sEQLt9bGJ/SYczfKE2+NKwwSguCw45nhZd/hcd+kRWT0l/5L4Yzd35f/LmfFGax%20Ny1Zdu6HtOyK5qJnuS/1Y9cMrb2xm3XUrTUY7vnrElyBl4N1cq4QHvLNgDghuNUmw0JGfbx43Sfy%20hxut767gJHZUesfoDfZofJSXNkHGOK6bS3ErDW4t27ykOwR3jFtUTMb3o8EFtIA/oxXFC+rjjtOb%208vTkbwExZuxpWABts7c5AWllXKLBQY4VX2O31NKLw7tzbcEHMSMq/yhBsRP2CE6ajmQ4KgdBGhzh%20Zqao4KkIjjYzC760vIft++NBcD4Y7GmJhnbguiVuQXBo3mxY0WauXoM7g3MEd+z3tgTXpHcwaqNh%20uCnPQkswI/CZ9D2C0y+AZ1T5B2Vj8bXp762RAabUfujYd4FrvG36tyA4YRxiC0iGckYjbLFHcJdi%20RXCm+c+AT8n3cGuC43P4szgiuF5fYD2SzQ/yv4e8fneGdFvot0QybkFwroF/Dr9nl8UOCY5Xamgc%20msuLAmiMdDaue4ZpWM++Zz5YYdAgIbiee2uo1NaOQmvtZFhwppH23BjlMK09ld/a9cwovAwE09r1%205G8N2kR+HsmfDY2BYy6QHM+UKY0v+0GTys8yaHrUdc9tNdIfDBiXgDRmsTeYZIjgtAYXlvthL9Xg%209rpeb2CaIrgi61HaPYKD3FYbDIN850H0LIFkVIKrcdxqirrCiba3uwbXiyhnf6YwegVfEeE1fTq3%20i9qPu52KrWD5GWkoIw1sVoNj5Gt/hjCjV5n7ZRPoT1GPyx3kHWAIlvwp5J4GN4p9rcG1mJOpYut/%20luDObM6I4B5vDS7ycVSXvXY327bAOQ0u0npvba6/g7qWJWte340Gd1BHs7huinolwSn0K35Cz3AL%20gtsb6ejgj0VwhN8jOH7lqsUUwaW1FSRH/kWmUXrJvr7Ubx3c7wKXEBzHDjIJ+Zk7K2/XkIrdLjry%205nC3JDg6NxDBrdbgduoJXKLBXUNwM2V3tI7Wpk/fZMeVNTjyv0Eqg1tPUbOScRMNblNf8zL2CS5F%20CNn4NNUaX7vd7IV4YGiM3gFGxv7UoJzgLG2mqOEepLMJY4Y4qVR7Knbhj4Zd7baGfPTkoQFSua09%20jdDvd+J04rSrk8PGjcrgq74lnmRUNjKtO2XBNMZjwM6udLLoGFv/rfG1uIf4BHlNP8qJKWr2K0NH%20GpX5LRajiYcOxRpce3B4IaADTBFc6WQeJ/WTNbgDjAiuR1LCIcFZvlvMDp7giODac3CAvsCyzBGy%205mU17ddefEdQPHkg2CO4vQFjBervi+WlU4ZHuECDq4nQWI8wo6VoLeIpdlFHjfSxNbiLp6hFuxV8%20oDnRMYTQ4NR8xw3PSbrcUx85T90p6k6e+xi3mfMa3DgulXdXgzvAqF722tYhwXXanepxnAshBuY9%209HZRZ8uzp8HNtM0WPYJjIB0h94nZj6KC4/KqmCS4fpS3IjhV9O3X4LbyjQgutBQ669p9dqdL2t8W%20YdfTfubLJuLgP/JfTHDIWJ4vmaLurm+eRC+NW05RW4I7o8GN6mWO4Pql1yW4MniNyjtj/phIjW3U%201h1pYOoRXI8wj3BWg6sE9/WQ4Match9DguMwLQXE+4K8i0rjbit+JsmZH4m4lOB6DZ3C3ZNLX1ho%20UQlujVky0bRuhB7BzZRNW+bXEFwGO9Y97HWKVoNjmllfNTrXAHtlfUuCUyfranCdtDOuI7g+arnW%20clI9zpRcN+2Uj176u1pfCpvbk9rw0xHcXLvJvuZCBK7aZLjjjjONDfD2A4NMS+7EQ4fUQDE2f8Vh%20z11/f3nn4eqvZ5mda3DlHNxRGhBoawcY5Ft7GX+bYxjvX5E3/pI9pHQkCylz5fWxjVsxELgTnMcV%208VGiIrjWP2ZZ87U/1+AsHHYMMsQxJVtjFM97iMuugClqpFVl4xmwButu/LmfMNjJD1C9LeuQJe4Z%203AnujjvuuCEqMd0CmeguwZ3g7rjjjn8l7uR2xx13/CtxJ7c77rjjX4k7ud1xxx3/StzJ7TuAjiuw%20YzTGhYurgx0mdqq2mEtDu1vXQh8OvUVcgmKaPeN2x78Xd3J7ZLC1zsHg1vDqD7tBOufHLwJx5ICz%20hpwZ8teW+Oa8+fFjFO4rgN3D8xd/P7x8uRj/PQXuyylxfiMS/PYjP9kXB1rjzFrdeueb9iPwTmkL%20wnPok8/Xi5DIg76Nz7XGWSXWFzvymTbC8cw3vV6a7PokPvbYSb6ejLhxyPX9l0hDKfEjO9zz4c76%20ozdxlpLjEZQn9nH+UKGqnD07fmcTnPls/x4oJ/89k88f/avGZ79ldsc87uT2yPj19z///uXVezcQ%20mu6fPStneIww/rDOSHeisdOBdMXQuXjnN4MO8v6ZkWHHQHAgkxsfnoSs6FCQKJ2X81N8KDCTET+i%20w0cxMXpX1e3KLxRx7kiHNdXp+TEiwMHveCvgy/IJb84n6fcPOPjLFaNzS+QdQud8WchV44WkIUXI%20VG9KQFCQGodjn78zWSxuJznszB/lpd9aZXDQ62Q6AEwaKlNAfv76aETz8cXfHx5+/vvTw//5vewA%20dcE5LsIqnD7bhXzIxrktHWxGNslEGXPI1e8pB3PjF/05G8dvwxKvPtuOXMjMYXbKkjj19sAdl+FO%20bk+EtpnqGUIAGsUhIu658ooK2sbSGf1/aDcf3731sBCEa1TlXvERhk5Ep8SOL+wCOhEdjI5EGr23%20KOh4vIy/+lV8A9NICIY49AoPJMQzBEic/m215vcJ9IbI+k2Ir55POj6y6rQ9mhUyo21BxpBI+zK5%20NM9e5ycscqjMAHmHMLhir7LI+Pj+uZsWlBGykUcMgID8a7jktRAc2iZAIuTiD7njEG/YS1q9eqS6%20BqovtDr/hSx+aYryOnFw9Y417uT2iFBjvgRoVOowT4e+xG57cSe7phS+BZD3UplTuE55/dNK4p+O%20O7l9F1Czf7zmv475FumcieO2+cqxxT16Ukb7LLS+rsct4ujj8WL+r+BObnd0wdSVKRPre0wNmUr5%20tNOemcr61NiemTryzDRRUzAnF/PHtIwpoNz9avZ5ER131sm0Nsj6IsY3AdIa3x13nMWd3O4Y4Ovf%20b4xgIB7WmkQ+GADZ5fUr3Hl2kjNSe/PutfvBPz9uo6++QFz5Y6i+wP72nYfnt3YBafIFE99M+AS5%203bWYO87jn01ut15stfiu7Uaj8NVed3FdPwV6diHbOsyCQTm04Rcon2042Tviaw+QFzuvz4yoWKwX%20uUFE+Rl/PAs8Q4pvnr3wezZGAAvmbBpokwACZH2R+PCPO88s1BM3X5RwtLLecccBbkRum+52Iyje%2028UfMV0R34oALoR31H4st8upYYYQHoU8bpcLYloI7o47TuBxNLe2wzSNs9dYR91h134VT8dnch/F%20A4ZuFn5xS/dr//Up++1jvdC9jqdC9qurpx82o3BC130oUwP3V2PYxJXKoY8j6QJzvhJm5b/jjoJH%20mpZe1sBnQrGQfVOc7DSzqUvOI3kX1ws775E8Sn/sb+3S87eXxsht1343r3up3XHHPG5CbvxiTV4k%20bnfEPn5k56v+QASLzvmLrKyxLKfgLSwHLtkp+/ieHxGOz1rzzElzvbLDArWfEjd3Po/MAVPSJDzu%202nXDD1fWcHRglZ04ZMAexJdB40eLgbtjX9aJWCPyn7gr4Tm4SngdwER+SIT1Ij0jj/xHXuMNAIA7%205eFfLjV7xaO3CnwdywhAZRTrWvVXqbTOpVeMCE/+KCNA/CDLBxRfPNf4dJ5Or1y5fJ9MPspjISKR%20zph8Ri7Vfhy2h77vqr9qBlAJ3K7Jzm39WWG4a6D8JX/hpwlh7jUWsPbl6ckPcfk9qGG4k6wOT3N7%20XUth12K/5MmQYvG2uLYpT4oX2H2OS+4KtfjPYUD7DFK4FRa/ybUXvg2Nn+KvuthdN+w8bqa5qeMg%20HIRSv7MfEFEI+YAqlcb7hYDwkBuIzh/PnJqXH7nnZypOi9TxqeQgDa6KR78pgKzYyz+vIQGd7lde%20RH5y1/Wvvz/7qz0iIdImz7whwD35YacPglBlkR7y8ix3yREL50a2L4wkLW6eiQ9DfE7ahDEiz8/I%20R1xceZbclCKn2yU/0LGNkCeObVCmAmmtBiR7VjkrD98DlvIs124H8DoZY+hW4qKMAWV7CQ5D9WTe%20xShG2U/KeTrdESK9JdWz8U75n8zTDh5pWtrHOXGvz1zFLeM6hjrHOVwr49Pm8XuAjqE4rMNo8ImS%202H4YgGdpe2jW8RyDEVozWr8GjBgYY6AB7m6asb7/r4EztPV4ZnDTALMMXOW9VgZzf8eWNO3ZtWMb%20QBb/xR3tnoHJ3W1AYoBhIOSZAUg70v66mz3n+HDX7AFlAnffmeZqzwxuxMezZicqQ+KjbDw+S8+f%207U9lKnfi4+yhwks+DdARXzzXOijPFh75COf+7c9nRcvOuJWnlQPyLQSo6wV4EnIjMxXl6QqhL8Na%20ihlEiBzufBwjrGO6Xby3wfcmTwXEIunaX0z78qVqpv7fyIkOo7aWNVMQHRm30JqBtFXXhu1KpwYi%20IS0FiEQWcvJlmToDiU5d49OUH/k5uwc5CJBYm05eIoDsyAezIcXHM+cQSTNmIOHOFbJgBoC7yohS%2049njs7CUBTMZzajI77u3sUyCfLhD5AD5yBfPkk/uxIc7QLY8Y9MMSss9IbsRWplJ4Z7rkLhFnrfA%20BLmpKc3jKMTK3RpXba4ZjV1poH2/GX33tW19mvEttLbHsgj4m/V7hBzPXpxZOt21/kf2oGcHRvY3%20xGbg65c0mgqQm54FdbqKdSxoSoLCtle97M8zUrTugj/Tlo1Ql2dCmDYIWAIgvGTy+Kzjs3SRnzHL%20s/2hbQEtofizpePajUH2kV7Ns8IpPtZk81WIdGt5t2XWPkPOGXJf0qVMs3xyL/ls7RXbEr7IHVin%20dRbTmptGLAqn/VoBBchoAONTWCpwFWzvSoH61Z8LcdkzmdOVeNisWAoihQdLhZq/iKe4+/+t/6Or%20y/753RJv607Fff7CVy/W7qTvX9HYyTd32T/xtP7VcJZwJSc5HkC4pXzsqg6YyxEoPsoPrcb923Xx%207/9T/MUm5y83ZtcULA1pJX5fRurq67Z4rHjv+Pdjl9zUsGjMGpFQZaXCA4iAXbfXHz76t6uev/vT%201VDsIUS5j54Z2XhmZEM1f/v+uavkqP18+oU5P7uAvfB0LDYL9uKXv/w8vlreXP3uuyNX393UdbNn%20qtEL1/PPN9xa/0f50DPhSE/pUm57/qu/mFbM+GeKwpVngbxrZMXdpzhGlo+BSmrt3Z3u7pjDlOaG%20SsmCHyRD58jzagCZvTGtgDn0r69NQ0gd4gzevX/h5EZHhNQwEGn7XTGB74a9fBYLt7cAnZ706Ow9%204P7y+XpdATjpWTithxwB/29evq0a0ElQD6x5UBcye0BzO+MfkE+O4mQQznetLS7KXAvBjwVp7BCa%20SNZr2jXUqPNF2/X/6ao20WizPPtdsT+CtNlLMRt6PpW+z9NSTuZ/HznV0xJMAeWHmUbe2V/axUEe%20brKhoGkMnYGf6deRi/P46p+Krprh10Z7WBfgF8u0f9H2hhVFp0Zj7IF8Qnz5TB9Ae4T4pGlmbacL%20k9dJpolnFpRJTGlD5qxJj8AgAOjkR+n69JUvx+b1mV4Z36Tc+4j82dXKEi2X8hWYfqNlkhfqg+e4%20li+PpKvv6i3+qn37zICzdq/xQKD5OdzX4ZWOnumAT/rMsaMdd+py5V78y8gdQ37zs7tb28/PtPFl%20aWl5bt0vfxZ8tmDPyP3SBlXNHGYUqNPk1uNnBAN0IN8WLtvfZ8EUh7Wh3Fn5imurKQkfHt5bpumI%20xxmdBYVJIfYAKVDwLZmQb7RLdqhwYz2tjyg9n/K9/6NJp1eyGdVdRCWs5enHk8N4ugsxbf3LrxaB%20RziS+BJY046rlTOaMFc0XOolEO7agbvj3w1ITfXPAAPpxjLZceu7SHNroxWbqlP8atqbM70R07ij%20b8HozNawDt0KbWeWBEzt6KQj8rsEoVHZaGGaSzstCzL6GutNliaaGioz5EKnZFsdzXMr7xo+5TMy%20RMtDy5Wm26bXgtEYwxsZGZQXcmuQacEIm6einMdCfm0sCD7aW50pftWrg1E6bvy/YyHIx0DbytYg%20D3fcsddK9slNjdeumibAmB5hatjasdN07qV1Nojg7bvnvoYW5412tKsSl2szHWJoNSVBfkfulwBt%20QXIsu4/W4bmv2kOkDUlxhdAyyDv+RTYrUijxoOWRDr+E5fGY2UJVV6sw4t6W5cgeUDd5WkfabTkr%20hWy/JcvwBQkKPp3wuyrj7bGNmxH9jjv2MLeh4CezYzRnxBeZ0OQgOxo79q4qWudlx5SPFdJR0Bj8%20V5Tex8Kzk+Ni6pydPzQZvv9FZ/S/4qY1JqUno7Uj75A5rgsN6Tq5GRHQaYkXLQ05NZU0n563Py1P%202kB4bSTu6ReZWb8RSfC8XM0P2hn5xJZwaLlobuQPDSxkibyw9uEL5uWZeClPvn0W/mp6aLyQZraX%20QXb8EA/xYYcMmmZnA0kGEdZ1G8IB/WwgMiA/+a/aHTaPiSoHuOW0lPUy4bFzccfTYUhuuZLp6HQc%20GjInldWpBYgvj/h+wtk6Kh2Wzowbne/o2AAdjt/jbOEbFaUjChAR8bt2eKNpKRqaNBzi5Vk7shD6%20qkNZRxNht5ob4QhPOGRk+kw8aLZM+ZwMDW8+/f73Lw/xE3QMAMugAdEQBwOGXYnD7e0+Ty9b5DrI%20iCloLXsIDo0aIstgKcGnyuYGkbe71DqSA1Gytkq9V3melhaOpvBnMNpAuuNWuKRtEGYnXBroRrho%20za0FnVWfiAY0fDQSgY5Fx6XDt0RQEVrDh84Uk85E+ExuNEjsvSNaJ4M8tjhXqJAIozidmng/fgyt%20EyyLmKlQcfPDuA0JQOIe3uw/volDzVyREe1McXIukLLiyu+ELmRjaZBfwvh0taQJSeXpZQsnx0W+%20mnfizVNWo06fmkJkrtWZTIABxInL5H/97peFhL8rlPyNp6XK90Hdp3rMmlsXyW/gXLu6CE2a2xTP%20yDBZJmewKZMBVv720m/cSjjqhvYZ76JqGcQUG7se4SbkhkbjHbmsxSCEd1zTrjLQLOjY0kRyhiAJ%20OjI/Kowmg/DKAPG7O5qQpUNm8QvhfPocn6im42PP9/qZxoKQR2msZekBMqHTsEtIOhAxJEX6rskt%20BBFx8QwptXETFnnJK/JQIf7ZJ8s3FYNWBJi+E/bXt0ZapgW61mT5kAbm5Wdl4RsnBic8i2cEJ06f%20VpuGZemr/CO+bf6R091KQ+Lewxm5eTkzld1A8Wzje0qsyW0tyynJLO9709Kny2VOSfez0hxLeezj%20AKWNLNdJeLp7YZJbyBjLIwLt2b+mw6yFjwvANfw+b/Izwk3Ijc7bQhpJBruJIqgWYujlF9MLQWX4%20tNhIjc7u16IBcdCPeLGXcU3PCgRo2pEXwntAi8nkQfwYCO61kVgUei1UtB/IjWsP7o5maWSGP8hQ%205AEgNZ7RciE94FpWkVsIcirk1im7DPyigXHVVDQ0wm1joN6YGodf1jB5Wbz6u+URm1sDcuNX4nvA%20/q8vr4fuLbL/v74+LOGiJHK5RemE+7Y8L8Uq/UXuGj8/Fo393rXOKsZy8Sv6HLW6FMxkSI94og33%2005ItisdRe83AL/GfwTi3h+RWg+5FApv2QOfN4HtpaBVoJ0BkwdUXqa1yIDeIjQ4fv3xU4RqaaVBo%20bKbb+XSUGDjkyQI/V8gEdyoaMoDo6OxchTwyZOCPdaUWTk4WLxsJsdjP5kHYiwB5htCJW7ErnMgR%20f2hykB5+WZekAaDBeXw25XQNLk3xAWf5IF7y5eSodNyELABNizRYH/UNA9bDKAcnLUo68h7h0Y5t%20+m3lSZoMFoQB4c+k7AxaNXcVW5vrsaRjcixI95TtXx/+xz9DlOEdxOw/fjSisCtktQfcvz787+J/%20uVqdBda5gxzCX9MJs5yzsDC0Y+L79PB/q/RFsMjXc9ezrvjfqwfqU/4WuMzztUf4r+//z8uLdAMW%20fpB3/H1+iF/XX6Wz+F+HXftfY17KikPNjVFfO2xME+kwIieh1wkAr2TRkTJgfOJAS2MaiNrJdA3t%20gQrgAPDDJ76gYGT20P/0CQ0LshBBtMAdQtG0jrUu3mYgjb2FaMgNbRM5enCZPph2afFxff/l6+oq%20e6bVPUBMrGXRcZGb+ESahBUgqLY6IR/fuLFwkL7So4zXPgOUM+ROviH9N+Y3y631PhBT7vCHH9xJ%20R5+mESA/tQXqD7LtT11vgdiVBq7xaz2yAHJzzeDhx2ITgJRcszA3zKozdwAZ4kf+aTt+b3H0wrrf%20gdsloE2Qh1H6np/itmdCnl5LCEDK+KFMve8tS0NzYNaBnJIvyn2cnvOFEbFkmxlkVG++/DPoQ22a%20YwkmyE3HC2JdLRah824pHZXpnho9RvcPNi1CC3NNwcUIexorbxdAcuyiciXeh4+fihYT/rLmh90S%20b1kLI34/MFzs5b5oWkYS6rgsjjPdQ4PzzQcvPPzX4xGQW2iN75wEyK+5uBsGUsGdjo87Vxk9404+%20QuJylIMnu7qmZHKhvUlun+7aH+GCVCMtSNDl4s/kpjHSMHvpk17OB4Z38ag7ND7CkR5+IUOFVTjK%20k04GUZF3/Pgmh8tUmo/58w8JPjzEuqT5gdz0PbDbItJUu6F95I0UZEIG8vvXRz4uadoX9/hHszBZ%20Zap7lE8uIw9jWvTXV6YtuH/Z24AoDc3qy9M042FNu2jT9XjMhK/67HYp3XyPCRntajL7cwkb5vOS%20/pL24qeEk739MZ3769OvKe5Ib7mahoviwPvfv7yyurb6j7CBSNPaXzEKZ/9KOiaPxR/+SOMhZDM/%20xFP9cbX2R/m5f4tr0fQi7CK/+zVbruZHblOY8Pdoa24CnYrOIo2ABvv84ZUxdIzMvuBuHQtDx/3T%20pqVkGNAJCUcnhFi0wcCCP40Pd+KjQ+KuaaziEwlCIBjSwqAFASo4A3s6PRAZkDbyY5AvEBJ6JflT%20+W+yAPwhm+e7yA5YA3O57Eq+tCb3+pM1uIdIy425Yw9Ju8xWbsQRZB/pqIyA0lP5BIwgbcAgT5AS%20skjWuOZ1za++Jgghku+wmduRekz4Obtyr80RPWcNXJqBX22a16LV7jKcFF6lL/oWoKHIeLzmb62B%20WPl0tMazcNIwomzBQOiajJlZLBqghdHaGG0MQDT+UQvvD5+835C3xZ9dcZP/Fl5OZjIoj9EanvxD%200q7ppXL0fBU5s7yOhrRY8qKfMsBhaKMMbMh/hCly82g80RphjnpEbgjAHx2Ljrk21iGtU+NOw6Wz%20O5mUDQUh+/cKsbTU6bAXsrs6AsQAwcm4RmedmLwwRW3ByKY4KERIhXiV/hlAHBHWyMzyhkySS3Kj%20KSEXcsqv+zdyk5tPv60BEV9MVwsKsQqE07OXgeUD/5BbLqeMSm4sATyzcO9Wdvls3AZNI7wdcq7G%200OtXkI1rOGUtqpJPQGtkrb1Ap/9o5D+Ck0+Kn84IGGDys2uApn3QiQNz+XASGMh2FtKQJC/PEAqy%20oB1CblylaPT8jwjatcKG+IhrWXtr2gNupBsmgF/sSYc0MXpe4jEsfGJxMvvAsOEIuXmbNHva9xEW%20cqND8H12fvUb7WGITqPe7QQG4vYCNe2DRoHmxj1T0BfvYoqkDqhDvIiuTopfTXHV+RQfUPzZHTmV%20fQgU+DTVKo9ptY6OBMIdGXKhKV3Kw+/3yiUBvxhInem88kfMrMdJOxSQX/GzNraQn5Ee8lJe5Gt0%207kzhlQYgDTQ2nnOZlBv/72laej5dNnJzMkyytYNWLZnHgeppBjoKIu2KTRE6JgNCBm5oBqNO6x36%203fhDD9SB4vd4Cnmxq85zkIc9W/zuPtQS+3nrkcYlQMNRPvNVMkKg//vC2geEZG2cfsfivfzIVPlN%203tTXKacMBg2VreKH6KXJBbkJTGM5DlW0NqWVZOTe19rOoMNFGQu5xa5TVEC7A3WEs0cGaDBMH9Dc%20GEG02O0aXOcNBYFOzPSLTuyaSpM5Oqvc6aR0ataOuNe0LBp/5DPvoAInh7MFPAHyRR55jxS5j0Yd%20XJEFf9LawNGhWshB2h/lwOBBWAh2hVRurL9IHi+fRODrQWtf5kvBD4owoGJ0PnEGRy/Ot0TZds6A%20+bJO2DvEO5vbIKfQiJZn6+g1/H5MEe7asj1Iw/L+/tOLv3968afLh2/IbU1AAU0n1zBysnBxt4Vr%20ZJaGDxRGjpC1/PegOLZx7efjLFbT0h9/+NkX1TV9AvrtSz4xjS3vF+InY2/NrQcaw+h82B65CTRc%20Ou9eUbjWZMQJsdF56fA8s+al0WV1PMQMhHLrAm6B3DPkFiQdmij3YDUtHQASVeyQ2uvPH1z77CHy%20XKezlE+Wra1XfxPE3NF88cWzH7u5ErEgDWraY4QfaW4V+2HpyNHeqj8/hmGdsEduZ+AdeiGEWIsj%20LbQ9rmglI/RJ9zK0JUA/ob1LO0Jz840Qy/dPf9h9JqA04KHR4QdNbLkOps60kVYL86nu2an2gRbW%20YqalrMgNQZ3EUgPPjZd1KOa9uTEQhlGU66zxzQAjt54b5NbaobG1dnsm+4eoecZAFOSPjQw6B1od%20H9fEDo3l5at4fzbHdWtDGXI9yhP+IBJkZscXO9YMW3/ZKJ+KW29WZD9t/iBONF7dUw5yU70Gok1A%20aMA1bo7xHGhQM/jxhx9cczuDLblV9Bp+TyNxO+uEu3nodjpSiFRcS2HNyqb2gbIWRwdPV01n16ga%200U0hmRvZndwsv5gff33bEFAtNQhX2hhE5xpZIehctr1yBj7dtfCzGMVzhKNwK3Lj/S0a79mRrHaA%20OTASsJaUxdOZqnZD4daIqRpHHmI3lCtA04tDrJcW9e0hogqNzUh659WrHlzDffeL340AgbIkAPyM%20n98Ftoezw/XWJcTsQL/HCZb4207q13C9hFS1PoZGBfS8fXFe+SySNCSRwRIL8ajzQ2LcyzAd5Kq0%20Mlxz7OyUPhZcW4PcjNT/53m7zhh5ZfCTvEs+PsZ91bDH8LW4EiYrSZcCLmJ9XEfSMChYS9w7dbMi%20NwK0B3T7WAt9tKHQgsZFh82jmciNoyCPhUwWXENze+drYb6xYZrb9wjWCZleVO1gHkfkhoumvWiJ%202ee5g57jNI5AY20P6R5hT3PrQefG6LRZo6Kzdwdz6zSX52gLNDTILENTxGvKbhakwG6pzqttye37%20QV4jhlD1W7DLbqkhL52NUDcUzDCCEpmmHo7VqCmsIz5FbgOmfUzNrS2GvDDvL8vbVMw1OZHbzmjw%20LcBoyICgtcIz0DutLXKZSHuNNUcQruN6bUv0OnAEh5FZ0CFx7Kgb2qS+CqGUN5skB2CAgNhcIzGt%20QveUa4/cNBs5eh95D7mUyEPsRMYhdED6ty7LEdh8YwD3e5tm/vjHIykRN+47bT2ggM3WSSU3fmXG%20Ggzq/r76uXW7vAHUuB57WpqlZu1K4PQ/p/hfvH5Ypn9P09zOIA7ZLqr4JFjbZPrPutseRGq+W+x3%20gdW0dKfRTp8q74C3ICC3/Ol0tT+mzNhLw+dVMsABXl8nNe0NQ5vVvcx7a0+6x50wGOwxtNkXr4vf%20V3+EHzOQpsKwLqVnXf2+iVtX2Wc7rgqrtaysOUJ0uMl/Tv8WV8XHLIUZCvak+9urlz5wuJ+Un57J%20cS7l0SmD7Ke1y1feNlH49oq5FVbTUu2MZs2NdSjY01VCa2y4tVOIs2tuPSzkNrFbei1iF6jKTAfi%20sOvMbuS3AhswkNw5QNSE2Q/HdDRfhbZeaZQMgrQJpgUcNM4al+CpnSA8nzIm7ZJ4IR+9ctVbLqED%20XQsR6khzYwH+7DuYI8R5uaI52oDDFYIL7e3xoeNWADmYpZxtTU+DVqq95/0crKalHGZsGytkJo3B%2016mM5GBgIRqhNQJGRrvHza+jZ66yS+6MLM7cRm7yC5vLn7M7IwLPuJ81JR7uaWh0HD37a1eF3BZ/%20JpfSi2tN/7Lnes1+uvZZ3mKn17EWO5WN/JKvHJYrdvgr95Sh3N2vl32M6g82ikNuHraEV70KEKUI%20h3iD5KrWztoIA+RZDdPTsTTPANmvBZobWMitEDLSY/zQq9uAc3m6CKc14HmZ9MoVQINkaYYd738a%20zki8kBuNVocp84vxEBoR5sbXjug801muwVPtlgbqugf43jU3J2MjtjydviVo9Izs7BhntPWsNpDb%20QtZsfvvll7KTNb8YjwbIWiIa4ZkpifxKluUDpSc0LcgN/07ybyIcpA0oD973jTKpuRHZZ9K/FCyF%20LGU6iE8H5OVveS7+Ja+775T78zef3I3BCI2RpYq2vr81aG9OwInk4SXqGqWLvOb11x7V5UWl1bT0%20HGokCMU3x67BU5IbBRDTvABrbv7tt+94WvqYoCbZVNDILrTkdgTeNmBKuW1yY6A1EY4PZe6v9a6R%20NTcGJrQsTuCfAV/IAKz5sXuYw0MGlAdabduJfr14p3Edj9L/9fd9uat7hJe8rAlK7qOS402U7Id7%20bTB8L4ADtNwh0AZZkuAKwS3kbs/KD+0HwmuxIjefdr595wn0MCpAEhY5XYqnXHNDA2Kah0YEyO/3%20veZWSt5HtFEtXIdbkBtfa2GKeX56dR7MFBjRaewQG6M60ywWzWeB5pbDM3WTNqMpKaSQIf/Xtncg%20zfGnP+LLOb1ykztkC0gfQlPdoMGxlobsDA6j1sEZNyD3Xt6+BRaJLe8aXPKyhpbFvF0Z0PDbt2J4%20swrTYrOhEMcGaoItarIVnKa/Fbk95jm3ADmwwjKC06YCDQTNrf0C7n8GVs+QmxachbPkxkYTnXF6%2097T4aw/xBrYtLdswDYMc+BBBJrTV+S3i78oSXUqak8Jgpw4vO4gsUFPHjmmrsJX0CBFCa37Exxm0%20EXBXx2cAEtEJxCby6gH3VbmU9JW3MxrzY2It4wxCbpbSRG45Jytyg9g0rxVQBWFObTSwAN3bLW3J%207SzZyf9TaG6AQ7EYgfdl+VT54+P7aEgteFuj3Qhoyc1/qMP8MIUEuOfpAPdob2cBueWjIDNAcyMM%20U6s60/jqyyN0fpYawN7amMiN6Z2gDiaSW8itkCS0+OPrL7tkNItMbks6HSALhlxquty2oyNi6Lnv%20pfk4WMucQZ6Opsmj0NoraLGQG4vBNDLONrE4q4i0cMuVhs1mA7+FgDskiD3rJstuZzF6Zm1k76r7%20drc0u+V7yLe175k23Opq8TOvR3vjmfySPjtIcueaw7SmF39ren40nbo0fHvdu89mz49kYoDJ7kwF%20uKpja2eUAQ5CYXqQCZBwmL1G3AN1mttcX9sKyA+a2yvr6L1Oy5oY9pm0eoBciI92L/gXZEwr4wpa%20AkC7xZ2pIgh5zuVXELlBlD/8UdeZMphqM+XUp7KqPOs0IT//vP2g7HpE9ujklmQZl1C4QGyjz/OD%20bfhqsyK3FMdKc4PYNJoJNGBY1ee5FpDzSBygzKCBt7ulDx/nvn0mLJrbk+yWBvLhVtJ/rN3IjLZ8%20v2e0mhsfHEC715oH00+thQjjRtwHu2EMmPlzR4rTF5CLllJnC5ECJAq55Q5K2UpT8x/A9gGzP7Um%20FsgF8mCBXmBa/cOzT04oQBqTgObEcybVS6d1IlfipHP3jma4ZmrxU+7kVZsLrU+R4AiZPBX20cnN%204L/kZu2EtbLRcgXyqDzbfPEZe+qEthDtsb6OJd9sKGyXNRK5MRLyOSNM26iP0FtzO7t7qvBn1tzI%202mjzYwb5NSzer3wKctNo/U/AqdfqLgQNvmp8AS2MQ6IMmto9008e0lYhRYiH9TZpn05u5iaDHRqW%20zhy6Vmrk5+cL7Yp/wvPpK9LHD+HQ/OhQaJTUl385xe4Jz9oWYSEGl63YyyiemXvFzZdpuCJL9oMs%20kBJ2LpcRG2908Lz48/xEflmX87iLTIsfueG3uGPIS45nFS/pd+xW9xZHa9eG4cryAf17SR/3FBb5%20vDyxo27MZGBPW/A0zC9g8/MImw0FpqckeAaQYUtmLdkd4RJyAzOZHIHd0thAideA7uS2Bh38seFE%20xqhuRmC0pj3EOu9Xb19a8xXQ9OgQD2mG0NOKe9NWgU7HRkp+Q0F5VidCI8qbB9J2INZrgbxoW6GZ%20fXUi1itvWv9UelI4JFcLiB+/7bopgBTb9Szi8/W7k8qBBhhdXSvrpJmBXJCrNNPsn3j2tE7qnZki%20V8K1bWEv5RW56XCcChLEGBr/l6jIUNw58N+SWW50M1D4o2lpThdkWc+Cdy/1pQ1Gznyw97Hwj9Lc%20ypkioZZ9roW4n94h7YBpKJ9EH2ObHlqAdhCFNbmFP9ap1rvANS7IjY6HBjECviEBAQJiuku8S2f1%20/2dQZENzLNNckNcKVZ4it8B+SkzTe+tWEHEljxoH+Y9p/zlAljpjd0SOpKtyQo7KCzUcfeKa9jPC%20itzQ2p7//utqOuIsaQmLLfXByowuuV04LV2T26jgwp7/10xLiUFn23zqUc69PSb+SeTWDhzRBmL9%20i+GOkTSPopeC3deZ2UKuaSdE07qydtnT3OhMPjU1MnSkTkR4J7ed31AA2jyACCA1yI12p02HtWTz%20oC1oLUxljUYKQflan11nd2U9vPlvCR8gf3vMR/2m578HqTek4WVm5U55IGcsI6zLQPnJmjN2/pzq%20gHsnyWYg7UNpzJX3itz0RdSs+vpct7AtDdB3S1NDpNEwF2ZaRzgZb3hljj28yhT/7xkNnz2LOPBj%20V+yIX3P6/Mw9jcHvTaZZs8T3sfyOqNlxeJlpafYX8/9YB8j21xg6YGsneZ7S7JWr6mfZLS1gMwlt%20F3jZW9u4Zl1OTRSC1Durs6Be2oGiR25g9EbBLLmpgzI9RQuB3JB9IR511txpM8zeO3/jjvxrzayC%20NEnr4eQMiHW0VguC3KQ9tXASLfeOUR4K2o2PkfyA4zitkhPp1fDcYbeHteR7T2usyI0dBzSzvI6l%20kTl2q/h5OiOiCc2tfT7C7LS0xSVqtUCHgtyYjjo5X/AxyLMYdcDvERp9BdZksfM2YZ1guQcHnWIP%20zBaYNZwB5Na+jdArWzQCpka9mQRTQjpW76sgyo/eSCA86aHxSHND62IgANrthfSBntsyzBC59sAb%20C7jNzEyyD+RkHVEaLT9ADrl5PJ06wp4yCM0pYuqtoUmzgnSzO2n1ppT4Id6WnOmvMSgYxVk4rTmO%20wOCKO3WkdPeXMCrWGwplS/XsaNzbLX0qcrtmQwFoE4FFy3yoN1ALHfJb4cLO/E+elj4WmDGIFGYx%20S26AWgztYN2J6GQQVZfcHOGfNSb8agpHGMAz8XKUxK9Wt/jjyvPm2Ia3mSoD5KYpb7Wv7tIYA9X+%20CGiqkocrabQElGPDv+fRzB6ZooktHxIo8UE8eU0yo+ZtDdLR2qDIPafatjtmEJC1f5HI6h3Ufj+W%20dyE3P31uVzcnOy7CtAx9mzW3ESJD/L+2A2oTgdEgyK1fWBtyuxD/XHKr5dIvocvBUggEdwZnpqVg%20TRQBOh/tdkRu5HPRzPTGA53MyK21710hCk2Je+0UUkDzWaH0PflXOrOQxqb+55ocpDVY00Ibor9r%20DS0IfFvD+KMM0QQzP7DeBkFlbU73vTLHjY+Oelx2D/nKv/9vuIfZAuTGDIE6Z4lomS0cYCE3D1zW%20wLKgICXdRfec28m1goXc0mnxvTSFyzW3iDvOUNlUw8ht7zPe0WiP5TnC0iFPDiDfAqsO6fJen/8W%20NF7WOzEbWJp5rSoflj1LbjoMmwG5oUGMNbc+pLnNgBR99zMel7wAOnbdlABr+aT5XYs2nnUqazhR%20lXv3WeRl+lh3XAuKG/FDilxFrmA05RYgfpFwrttbYTUt7UGn0XUlQzBpBp3gaTW3AMXRGxHPAG0N%20cubLpPnrvC0WzS01zktwas1NaV2Z5qVoy1abC0tbMOT7S0B4/3m8UvbRxLXkXBt8DLj1+Sy50T7R%20lKQJfXiI9S60q8ckN8oQqfUq2PvSztF+pDkKNXeBW2n5G5LcaU+UB+UkTU/n2aSFtTKSD+oGUqPP%205ylqJbcaKodHC/R0ptt3mzo2WzvhkNz42irCo9kRERoO75YKVB4Nhs7PvUws0Juq+zF2PXXNBjvW%209+SfjEJuPHNP+DbMYj6ZsQKlseA3p33GsImA+YPv6LM7anaSy02J23d/SZMwPXkODHESDx2QeD0u%20uZUyUFo5P7hz9WkzboQt4bLJcfgUg/K2q+K5xEBmXAWRgLcFaxPsnGf3y7FuoMQN6bGTTBo+m+Cv%20dALSZIBVWaq8eOaay9bLxtw5JLysRf3x1okDbcP906ZLHCo7xSuDm8qYtuDPcse//MiuGOwwkFhO%20HzuRm/yojSic5y/FcWQW2Zu0ITfPT8mT2rDy4/51b9dFTisjroRX/1TZKJxfi9z8/m1suli5myyE%20xX7lt6Sl52wk/x6czBYyHBMb2CU3gtKQUedFbjS09qsgNMY8AoH2+Qjy/5S7pQHLk5Fb/PLVOK52%202n0p6Bh7kHsrCefwLkF3ujcJGlwGh7zRckVukF/vI4EXozRaP0xuGoPeOdWxFCe34ofO2W4o7OVV%20GggdiDi4UtaQ3tFRkBZnNLcM5PcObGUHYbDbKsLu4dE0twOgvSEnZebymoY1u/YHoQHa76XllKHp%20qstT7hn0ZnCguY07ewYNvp2GPsW0FOzt7syCTQXeM/VRYQBt7V+LtkO2kHu7vrFMi0/img7C6DrG%209eV+DWjgbd72pqW9qY/Cb3+UeR/XdFqRGYdq0RxFuj3cjNzKlHKEUU1ekr6mr/p6yiUQiQG9lucD%20npWdNDu0zyMcTkszUpLlGmCE32woPNGa22Xktg7DcZB4iX4cl3bBrsVuBzSI3NoO9C3IrdXcvidA%20brw+lHFUti1UNmiGZ8BrTrcA6dcBZNv2zuZnhEpuOY16PyK/S8mNY1VslFw/q4oNP7hBv6UAucXv%20dBzHPSY3H2H6EbS2Pc3t7DTuUs1thsGP8ObT7x1yW+fyUnJpcdRg5H4rcjvSFPfA2sgGg2nUntb7%20GPDlkabznyUD+T+9oXADcqNzHsl7e3LLqPUl9/zpJ3CW3IgRbZTpPhsLT9sitjggt6gEwBqHAKGE%20bfxnhN+suV2ouc1/FSS60+XkVoue90ufv//N7qpdiyAXcx907lnMTktbMqvPYxl7aLWbM2g1N/96%20h13zJ2loF+ckug0gt7bznSUDhX/M3dI9HMl7llxG2JBb04bl3spzSfqQGm04f/b82vZx6cB5OC3l%20+25SL30qYCph3i2F/DQt5V6mfT4y8s85N+bWrfvIaKHxGiPNrefmxvIJuXTdzhj7o8F03TD25w3M%208k8Hym4XpX+U3oFx4rKr8OENxz5KW7D6YkdT75o+NVjgvtW09CnJLXfTI/I4m58RKrnl1CuGmlvz%20PAPWitlU6B3gvRVyLqyllrstDsmNRsS6lua5vCzNblkG09J2B+Ofs1tqHfXTm9WHK3u4dLeyxexu%206VhzO4dLRl+h1dxil/RzDHDWJnRyHOw1srMgptglG8cJ8V5DbsSs3dUtue3n5ak0t9uTW0bN44jc%20avr75ZHBS/Uccclf/r0NJEMMvDM4ILdxJNkFctO0UngKckOGW+yWBrntv7h9K3I7IhuR263W3G5J%20bt8CXrudpYBryQ2obDjndgbXrLlFa43/R/JeU3cZmdxqedZ+o6MirTyXkCuxcngXgrsFtATCaQUG%20Utqk75pO9PtDzW0GJPhP3lDgnNsRuV1KLi0Oya102Ftpbpc0UKFLbh2iAcdN7bbYJzfpkfov6db2%20qouV5pbyV18JsmuyH2pu8nN0LcjyVtT7tu7ymTjdu+8cr93n2EBfc6uQe5veNv2IWVeVj65Kl9+g%20yG8qALmB0b2Q8+kHgq0d/vnqj+Vza/pSyBEOyU1RxLUfIZ1go7ldehRk9W7pCFWOW2hurBvx6aM9%203EpzaxtMi++e3BZcX+4jMFr7cQL/KGY8s4GQG/0tNDf5/xa7peBI3mvqLuNW5DYLNDf9uPW3xA65%20rVdRcsNqRyDX3Jpp6MWa2xS5BZBvvwPOwX/R6WDN7VaamzrkiBpGu6WXrvNc00H2ytbbg8yNkd9X%20ZV2Mj4pSR1FmfFOwvB1hmhcyypDX/Hxk8O9vKNi0lGvPT8+wdNCzP2NYytmTF3levH7oup01TDt7%209jJyz/IcyTcyHEpmSgq59dxnTA+j/rKHQ80NdRCowemVmAwE2mhuJ9fcFnI7u6FwA82NojvS3G5F%20bkfTUrl/j2tu2jyAWJiazC7sPgbQ5NrXreiMZyD//7mjIA1uqrnZYMdu6dmZ22NgTG4+IsfL0cx5%20eRmZeS7PmIyF3EoYILJS8193A56++lzdO4k9Kfxyzs3u3b3cc23XQAiLbPK3dxX8zuVcQ7ul+I1w%205lP+7BrkEvHwP0wcg8nxVbcwLWiwIU+k4yB8iQPNDVs6kOJASyL9Ktt+XvOV9LhiQHvdoshlaTL1%208/sC8gqxQSxOcMU++7ktmnhTOd/iKIjCf6/kdhG5dFDJLZdnvb8duUWcr35/6xrcbXG+jV28oZCT%208kbfaGoXr7k9qeYWYfnsEdPS7Zd4K0aa09d0oHUGsw26Te9bTEv33y0FKvtr6mAeOZVb7pY+PblF%20To40syfT3G65W2oD3TVtrgXvlKJUMYAyoL4vPDGDC8lt3Zh7r189BbkhxWXktg7DURB+Tb3361ci%20r1uR27rBbmW/9Tm3o4aW17datNPSfVxSD5fDya2UlXC2U2l985+4oXBmSeDSaeml5Hq2Hlq07Y6N%20Jf9xIsvz7BdBwCG5qQhrUW4LFWFaRn0qze0WR0GA0l9gUyBy+qGsM412S/XVglkcVfyI3KQtzDfp%20wLiB2rSVRWtGxsEA0dPcwmdMecHjTUn3QSNvy/Jsp5L/Lbnt56kl1UtxJO+ee35L6AiXTktr2zlX%20xzP1wM85gr32c23bOqW5jZKCYJ7/tn5r4VE3FNLayzntYoy6SbLOpeSpZLN2v05z20LuG3L7fX/0%20bSEp99JDdjYJzpBbH6OW8XhAc2vzNtOpMhT+aaeltaxGdaNOfXty62M0Ld1rO3uYqQd+jGrvF89W%20Lar097Ot7JDc/LUr+6MxQWK9DQXUxUxuCHGW3KRunjkKAmYO8x0j3t3sQRscT6W5qUG18rx5dtlH%20Ic92+Ix24GAK+/YNRzPi92RXx4NON73rUKelNd35vEaYi8ntRtPSEXn4mT4bePbI5VJy69XSSHO7%20tO20a6E9QGy8t+7yrNrR7TCluTFSaWcSsssf96MDYHDXPQZtID8fGflv4zkyZ84njcxeHJyv4sq6%20Yusms+fWmr38IQdkzbX1d7ZcZC4Nh1G5CAxAEFwcqC1T0zJ9f2pAbtEpa+pnO6P8nya3q6alx/JC%20bPPk1iv9tV1fc6t+djcULiCeYT2ktkK/og7PopfbEU5uKJyJ+o47LgMfJmSZgJ+bRIPlFRwG1dzR%206Bgvn69nEMNONcD3ehTEyc0Glr38nNLcCnmNIPLrfRWEhfyzuObT9i1YNonzlfHxDr4CNIsdcjMi%20c6a9E9ode4h2cksw3eWHiWjIEBBvKJCOpsHYQ26tQbPs2Y8MSyf1+X263zfrcJebI3l33d/P53U2%20ndbfpfk8Sm/GBOsYoRlR/vGCQSxsNht/Ozipud1xx+NDXwDWlJhmTYO/478Hlj90zUskM5gkt0jg%20jjsC3649PH7KT5W3y9O5nYSjmFr7pyqTHiLt+n9elrvmdscJtA2rPHempcsZJXPLnyXXRkRPE+ME%20eu/q0xTFd8cdk7iT2x0XgcO/LPSy4M/XmVkbYcGXe77Qy49IC9jph3vZaf1ihMeREj9aUo684I4R%20keEOiJMT6j/9/LM/33HHLO7kdsdFgNw4q/Tbjz/7/Y8//Owk9suvz5yIMGheEBj+cGMHkJ1JyI1D%20nM+eRziBMH99jWMm7Eg+++UHt2fX7k5ud5zFndzuOIcyBeUgNxoVr9GgXUFWTFPZ3XRNjqMbBZAb%2001Q0Pf92nmlluHvYcqyCX33/49UfTmzEy3k/joJAkNIQ77jjDK4kt96ai9n5c3+NRLb1vbETh01W%206YAakvjiaRvfXvwKM41FhnWYbQxH7sUulVV9HqDnJju7btKY8Z+eV+iF/U4wyqfsq7vduVvTJlb+%205afcJ+Snrd9il54d7XPBOmaAzTq+gHxmtyK/Pcu1Rc1hDpeQw6Z4t/9T+Ca9fB8Iv9U+hc0oduFv%204MdQOQHoPtudww00t5L4QOB9RNh1psbY+OqkufJj7uOY50kw24/juwCt/Hou15pWk2oTbm+xff2K%20VA8RNv/PkM04he8BO9KR/1wGy/04THaZbZt99MMutqu6SX5ln9yP5AjX/H8Ai1Pui79ktw29ft6E%20dcRTVTCSe8lDPNv/lKfFD0j2Fds+egY3ITcy5e8aFpsoLPtLFcJisqYq2LKwDJjehK+vfiqdaQvf%20zwc6zMfURB+l5Iq9dtsU5xJ3Cc/itF6GdzeTSX4Iy0FD/EhCubEYDlgbghiw5zAj8sUid3ywU0Ae%201pWUV4VXvvxVKrtm+Vhsx167gYRnGoYf0mR30fNsZaQT2UpDZQMkB3kBhPdyLov5hME/eSF+ys/T%20tjRwA4QhPHkjfs6Yuex2r7xwJXzO91MCudszTu3zkjceaH+l3CU7diq7pW6sLpRn2i+Idlnqwu9U%20L3WTgzi9LiwefXQAP/kq/1xpI8SkOkT2CBV2tEevM5MR0G6zTDr3p7gBeSHPyhN5AZIbRH2F/IB2%20Rdy0B28zll64RV5yOOLzcjNwH30pPvGuOCljpUeZeF5os6VueNa6K22OeLgHkoln35R6F368nlxu%2081Pa8aW42Zpb+7IsQrdflVCGAK+YUEgUjMLy5Yu//v68vAZC5QEWnoNgouJZi8FOoBLUAADpUKgq%20pGgkX5evEOA3Cu6rL24DrQexXgSoLBoAjdErxiqSxkpj4h5wip64+RacyBc/NKJ4ZcRI0tJBviU+%20Cys3lQdrT4THnvdU33/40+Ujfq014UY8CsMzBnm9E5Fm+SR8LmfSxMQp7/qqEetagShjX+dKHZX0%20KWfAhoF3BoP8KNxToV1z8zyXe4EyXkCd2R/tRl9UUbkoX4By9w2PElZ1S/5FHG2HBLQv6u39p/Dv%20g6H95Xapz/pokKUDQ2xZ9rYt4Ad30tQn/rED+KUt0j5o29SLwuGftko+1Ffcv10VXu0Kv5Ip4qx9%20g2fJ7Xmz9NgkkkwMtj6QWLqEUx8DnraVi/IEaC/41WAUaa9/+xhyp617Xkp6IMd9CW5CbmQyV6pQ%20OwKoIxjwDm2ZooLotN4wfvvNiUHkRkGoEREXpEQ6IgpApdAgsUcORg4KThVJep6GhVWBEi8N14kh%20VTKQRukN19LAr0CD4JeyKjGYf6tswmq00sif/UCgih856FxUsBqmKn9pMCYb6SKDKpg80LBVzk7Q%20JbwaqjqtGhJlB1y+oulSdpA48flzyV/EH3VDePKhDk944qKscx0+FdCwe+0LKbIkIW/YiCRUj0Bt%20ROUEIVGGlLHKCkJhwIq6CG0jys/aYSlv2illjn2UdbQxylhxIzPuXNUWFv/Ea8+0W9xcYrMTRCRc%20A5Enwgu4U0eZAMibBjgQ/mMjB1A+9AnykdsG/Q9yIRW1K+93Jb+0ERG9FBa1H5Wt2hflp7jVtigT%20tS38UaYqExFvlDeKRJAhg3zO7yW4meY2RmQq/n8P+F4k+X5K5Cy+peQ57Z4cYXcrCb9lTvewL9f3%20IfVaim8h01Xk5gKnEaeLXXdiSNk+iqtgvqDk8yhEz99sKnNp9F1b29k0zyNiHsc/J1+ymayrx8I4%20J0Cu+762YP4wwtm4wF6YjtumTLOf1v9c3Hu+5uLcjwGEj+rvOMQkrmxjp8nNF/24+n/DozTybfHs%20NbtDmIyXh75ZVV2Ps2U943/Cj9Y+/X+vLEdxnJW3xUT4ce30XRbbFPc4jlshUrhZOt1yORP75ZKc%20Dal+6/+z3LqfqGOgdNUWZ8JdQG5aG6qRM49+9z7WKvgJQLcrn6UBrDOwRvHm4WWsd72ORUVfF7Hn%20hw+v/uanwGI+/lf8YIv5we3L57pLxXzc5/jmhzBtPCzs/2lpuD3zffNHWObvgPhZD0BW/JAPhcXo%20nrCre/OvNT+B/Hhalib+uOfKmgZhyavWrIDKAkQ+o5LIT16P0Drlyr+VpRoJcWZZ/R75PsUHJgFh%20Fd7Xz8o9cbtMVi58MsfLlTIq8ZAXl93Kxv1/+uL+JZ+uAR3KLdfPsXMWTnMNdotYb9G6lbAqC7tX%2025M9MijvSJjzLpn9vmwWbOMLPzk+3dOZKNuP75+vyjLHjZ3Slzvgfk9W0IuPPtZtBx7fVtaj+HxN%20u/zUHvUuRHwhH30XEKZNExDfOu6aX6Xv8fmd4l7LSlkeyZrzI3dBGw20EdxYJ9zDNLlVoWOxUIWP%20MCzes0DIlc5KwvG9qfKNLLun0+CHjsDOnTdie3bzDGH1Pa33a3dzg0jCTSYWc5fwZvSs+GW/+e4V%20Gw7JPRvFQdoeT0qDvHn4Eh/5cTmLP67yi8ENkqj5WhtItmffN7VsXDaLO8uGWeQz44PMErbYqV6M%20KPnIo8v38q3J/XaJY8mL0jCjsidO7tUIAf79av4h9TMfUByBuESugLQhWOVjY1b1W2RVXmXaNjAy%201jZ69tT1Xx/+Z92+MYN45Wcjh0wb7kC+3FaWOHOYg/g8zMD/UEaZTZkUWRr7Jc+l7W3aoPwPynhl%20inzUeyZDbVBIgYCVCgv5/xYXrbm1RzwY8WmQjP4jiAxc2ykaDxqHnqWdkSk6GG78lij2PqokbYDK%20pjMqjiU+S4NnroT1HStLMwM3wrrf5H8Jz32RSfYQAPcZPEfnr4Yw5AfDMx31loBYkEWyStsiHVX8%20ESA3PhPPSM4AhaZNWUl2z7eViQ9aNFDzL+SGBtgx0+4a/jMpXQ5rsIVA1WS1+/bUUPqfPr74+/PD%20D9Y2b1ufd+wDIszQzAmO8Gtqmz1ctaEgwvFE7V4E1ce48Wu7HGGJQyQZvyNq056GoAAa3R7osMA/%20RW2ySS13gjhJOpC5E2wC0+X8WxI9HMk4A+9gidgjzvVIRWW38o2AP2ndAoQmMN34+LnWo86IgYXc%20kjy3w1qmjG9FbhVfXXOzybzfB8by3nEbXFvv15FbgRo9BDUCpKIDpIBfvqmIczavX8SBS9R/ty0d%20rZJENCg65z6RWoe3cF++2LzfSC2T0Lu3Mc04i9zJgWs1ZQQZYa88zqF2pF6crjXZFDMe9omnzQfQ%20QBAwjS39OHUm6FZzeyow5TmL1RT5SjKG1L6+/7+/+WKJcFNqY/DlUv4foeuj5PGmcn1jzA7YI9yW%203Jof7AAqbObRmYn1Y8eA8O/exyFIvpef/TFF8p9SSw0UYkPb26tK3nTwjQrr+MilqQ4kIPI8g1YL%20Ix4tqm4RaTmRXNmxAhEfC/yvX8WiaotZLXHrzzRQK6eMrMktpGn4x5LbpSh199eX12E+/erPt8CH%20h599AM6EeRbE8enzmxjEsbhJW/t+AGdcgyvJLTqdGj2k4wJ1ChntSTup4KO/PVABuYHXrkVEvACt%204sPDe4+b3RZ+yR7tZUwsFa/fxSslTHfR2IiHzn2W3KQZMT3V7lJoUFXONcKeabjWt5AfjdHXuQ40%20vh7IA/FF+Qg1feSJNYgoo6gTuVd/reb2+ct7NxlZk0NuTem/FbldUl43IbeCvz7+7oMl2pvjShKB%20kJjmfn34X1/LA6OWNALrgD5VNvPx47/zW3ffZFraVoQavS+id6Y9wLWtdJSiJbe37597x+WaU8AO%20bQ7tC2Ly68x0zxog5Kb1I4Vnva3tzDNoF+31+olL2jb28gwBs164yM3VDO7SJIX2uQfCosn2wLRe%208WPQ8jKI34nVCFAEDVy7bWo0kxvEpjr9duR2vr5EbseleowgNSslkZvhmnght08P/2f5ev33x4cf%20vW6W+Nq2NABHUyA4j6PpM/8WXKKxZ5wkt/iyRF47A7F7+tU7Hp2511Hz1BBkcuN9TTS32KmjwiJ+%20SIg4pa3QKUmLzndEBmhnxOWkWc7D0FE585ZJdgZMgZHDSbU0vhmCJV/ISr58TdHuGY20QYI2SbnM%20rC1AVmiP7I5uYDKRBuRFubDZQbwtXLNutKA8BRVaciPeOPOWSebpOtNUI7cyyBLFhxluA5FanZaS%20Uj//yyFTc4+75K+0HX4LFG3Q703zWsfVj9fh4UusC9GuSfe26MhS8tDDjuQrLINrU2ctZut9hPOa%20m0VGZ3ehSsT+XCoVDUedCDsZtAmqO3yZBmHkxhONgcxiXzWKCAN8KmraBYvcC2FZ54M4ImyJo/hd%20nkuc+IXgZE88aFTcZ/8js8hlBnLxF4NtqskUkbAhc/KfDMRB2m8fnoUM9oc8foTEiM2nqoXgCItm%205FPfz59iimlxO2HxZ/eULZqoZMbd82n3lBGkLTfi9k0PiwdDvMjPfUyPwy9yhdxR9lwhULfzZ9ws%20fp9exyHYPRAm2oXf3QSzI3hIHMjHCLD3vMRjkm9l20G4LeSm6ak/dcKVMgyYey4Hu5d8WsNb7n3d%20rRNfguoHf9RNXv8L+Wr46vc2qOWa0ihXkMv9EKUcCBGh1mHz03e1WwpQuX0KZoYOJoSmU0Vvp6V7%20oEM7SZiJTQIjJ2tkbcH0gD8IUVPRWDw/DtcD6ZIvJ6dGe+2BhV5IWAaQB0g6L9RLy3KNS1PLpvwg%20OScdz/cW0nwzFI8MIA8qSzTJ10a8beNkAMjpOJEaNo2tdCLIb7l6470tZtfcfJHepmmQhRbbdU/9%208wy8XmxKh70J7HZb2AzF3e2ukJtPJ81gDyntnXtzP39zIDWmj5IDiCQDNtDb1HQE6ovwpYQ9PozI%20EfjU1q6stV6yPjmCl6Wlg9z0QZUfcgiUJf7O1LnKT2VZsY5l3d5sZlj6nI5y6TpK++bkhkBeEKYp%200LmEuK9inCE3X4srGlieMo2xzS6dGIzWrGbw8tXvoY29NXKzeNSpZ+EkbfITD1C5hWb1xQnINTcj%20CBopz0qDzZCYkm7ThHy8jKx86Ayko+MuH9/UM3rESfpOavgvpi0TwtNoW1C3Oc8MWKSDX9cqpS1J%20c9D1SsysueUFdhbpubJgz9qW7Hl2v2bHPXaEA22pLvEZKUlLcv8lPsIrvhaQWvab7ymrPI2kg7v7%20QhxFllJ2khU4qZX4Yp0twP1Pf7x3A8HdBjbkWbpH+a3ybdtlD66plvgUd857bjPtGwrMlnxGY4hP%20O1ma7r+fdp/ccqNsGmiNpt5lAUBoEDE1onMhEN9o4+N3+rifyI3vg6GVyJ4r78K9/xJ23LeQf64e%203vxgHj5++vuNpYUboRTW176M3NBI5shxH8SxbEqU8pGUyIQcD0ZWPdlp3O2GBuWDJiftSqD8NMXg%20HnIjRr4P14tbeRN5tUBD662xtaC8QsNd42szLfXv7xmhOdmbefn6xC50064EGrSP0OYujRJNty2z%20FrijBXDF0GHIR9yXqxHW+0+s6ZpWV9wUZpGnXPGLkZYBqeMPA+EpvkwyqhHKCW1K/mXw35Kb7Ecd%20nPiVTs4fRimiOT1/88kGcOtf1m92B91BuQsKqXRJh8HO82TlxgyhwvqdERT2DKo19BheLyVeTM67%202lzkDRnWyxH6Hp++PahNvRG65MYITUTLonmnQPJUJpMb9pr2QCaaGrGg/jwtSGfN7de364b70jQN%207LL/Fq8/WCMp9/j/5YEw74oxLacwPKAhU0EU3lly05QsVxx563V+gfQxIqC8BkL5UC4t1sRWwn3+%204mtygKkwsj9YR33DTugqzgDERaWzS4x8uY4A7q3cax8BGheDQYulng86yBFIs5cutmiXvH4nHzx7%20R7NO5GuIRqaswfkModzLHn90CJ75AjJhcXc7rh/fhdZjZODxmvElC9P0PJ5kIKB4j9KmZNS3pbek%20z9XiZK3Z43v3NtInPXODjCN8pCH/Ps2zKam78VwMnRvtMGQMmZUWfl0e03SQVfJ5OsUPg95za2/8%20khgGe+R1mbN/3ReTy1D3IafKyez8mXIgL7KPj8XixnPOK3ajuF1e6ojyJy0PYwNHCU8eIXDq2sNY%20XFMYtMcuubGbI5BIoN8cQSY37W7SETlwCjn4Tp9VAMQj0hG5QVIv3llllE8jQwhUFCMQ5NbTULAj%20jNyJF/9oS3R8NDfs2rCQUtZc5OrXVECEQ85e2uy2Onk7SYY72hr5kFzIgCzc97CZBpZKlMotQIq+%20+2wk5+Rm6T5/9+dCnNJeBR8JraMQf0ugPugYYYVGV8NwRzwYwevP0mrjaDX0S4HsP/3wwn+XtP3C%20LtPc9a6s+bfG7hqCDVAj+PQxrUP1zrnRkYiHDuSw8vV40TyaqS8djkHRO56viW3bAvFBjEt8BS5L%202Q1tQQfuuZGOX1M6Pr01v+R7JXcD2ir9R+12rLmN7NfQYEL+MqT1Sg6Vecg+F/d6vTEQ5BZ143VR%20yv6SI0AZW3IrnRytLS9oA9gWaGFP2YEAKdjc0YC0JQCpSCPDL7uO+OZZV8C9NDb8QVK93R/84484%20IZIM4oBgGMVcphKezoocTgoWtxNiaRT5nrAiTJ7dvskbT9gTV/bfy0eghs8EK0gVj2Mq1S91wBsa%20nDWLAeK9E2mkSRn86bJJPggsNlHWBMoznaUHyhBDXvW59EzewllyW4fOsC5shF2x9ZltRP4QSauN%20CtFpav5achvLYm7WmSgz+fHObdOlWfjUKvmXLL006cDLFNTbZfhSHBCHL7bbPaTaEkEP1J0PRqYx%20MqCuNigsDcVH2nUmMsZqoEgyChCQ4sMNv4SZgUg8o8YVkJ/bk1vBeyuwdgRlQW/phIVQyDYqJR2Z%20EYMOQEfzq7EvnQ1thw5NpxTB4V8dFb8QkTQeRh8Pb/Hhjw7HswzPxBNkEusB2R3DGgDxEwf32EG0%20bz79XtKO6evWvHN38iAtCUM8bsye9JBBbsiuZ2Qiv6RHXFkmDOEhjizzog0WI3vfaLA0iR+Znj+8%20WsrLybSQNOlS9tz77qddSUPxQJj5ORvqjvDESxqERTY6CoOT/AFdWxx3ly1Yo9OvzvdBrBEzUxvv%20cEyJrHx6EEEJZw7xLppW6cgx9eprST2QNhqZ0up14ICVbVlIb4G9NkJwdw1vJ78ZL15bvVma+P3t%201cuIQwRqwM2JDXsjkjEiB/tkZe3M4pKspCkNU0rEHnpl42VnRlD6MajN1GAfldwWwSIydr8guIxY%200IsfzMgZQYNx1bgQnoC2oOmNf++LjmN/kJhvMBgR0EFJETcRn7KDHXFin+Gqt13d3c9rbQsVN+Im%20Pu4B0y1pkMRLh379OUiVOLnHHv9L/JY3/EEmigfgn3hwk3/ssh9IqYdWc2PAgJQwlFe7U0k8Khvi%20d7ks335vZImMyBcE9adreDkN1cNondDjtXhIA0N5EFeelmrguiX4KKW284VaehU0cu9ANPgB6bSd%205uj1qzYdaTtoThBArYOeREK4OTlah4zpGuuGIWMbkr7jfs24W+pz2NEOspHdNqY1fvojPsiK319e%20WTgrK/ITi/xWFpAR8ZmMQW4byco1ELvDnTRdXhu8rWwkHwao/Jheajrbzh5AW09oksTnZWL3AStD%20i8/X4YrNJRhqbjRkRu8ZqNHTwUDu4BQwowhaRxZ0exQkCALtoQUdlg6MIe5MWMKoEPDHGh5X/NB5%20dS+MwgK5OSGbyg9hijSPIC3UwxiRKw+QBhJ8NQ0JZCKK6eAayIwklMMIGgRcRkuLhpVz2WtogLJA%20JgFSIx7qAblw11Q1PlZwJUqHZoeVQRLt7QhobkJv5Aet/dk3FNBEnBCSBnEOofG51rXIsteywJH7%20MYjhf1/U5SPIDSADsoDtgd9ApL6VYVTGQieEl5vKzzW6co/fxb/VfZZljBIfJNlRXGaRyG0tMsSm%2076rlTtKDGj2dODriGkxNRXwB6zAbcouOBnurMwloZpAJO6J0urxQnwuuB9yJN4ffQy+nPhW1a0yD%20Ix7I5AiEwT+khMwY0odAmEJBHpBOJrd8L0hrRCPj2gIbygg36gD5mH5XGIENtDZkUYyUO/fEQ/6Q%20G6M6ZRDbpn45/GxcU9c9aK0X+HqWj/IRLrQhM0unCQmPNLeM2BWMoxYQQp7SzcI1lhIH19C49rBf%20kmfK+X+e60D4V9fiaK2+LkZeTFOTdgWwo7xy+WWNyf8fkFuL0NYi3+RfhrSkxaFZLtPXA+SyvAaN%205haZ899u5DWj1TfX5LqFNDc0ADoCJndCOtaa3CwDHXIL1HC6o8OiAbmxTkeHdDihdaRqiE6d1ada%20RlA99G1BdaEjEkc7/RTcJqWNf9IlTeR27c2ulIUTh2mzuuqLKaFhreMOQqbB5voYSyzN0vNr92EX%205a2ywJAP/K3zEvc0RqbxyIa8LvsuYdQhcCwZMFcrI84o0W70Y8B70IYC8dJRnUDoTJ/fuYYQz1E2%20WjCf1dxGsq7t69PMgvwpqL2U6yjdLapbJbf1vQ8CrolWvxA3hOdrZmUqTVm63+LnmNyyXGMZcXEy%20ZToM0Rlh+bS46Z+gFwvT0uwiDT7sA+PUN+RWQQT6IVaPohUoPccOX4U6jGfOrmgj2GWMyW2EQefp%20FFQPe4VwBjWekGcmXknu/03e15/QiGJTBYNGt5SXNT5fGC/54sAuJIRrXgM7AuQEKREn9372yuKS%209pnTH4ERXVoMU3viEdgQ4Owi2lecSyuYrA9pD8R5VIZ518w7yaeymG3ExlX3QHGd0dz+6cjT0nzv%20bYmpsq+zBSi/vHGxbAyU8qME56aOx/AdaKaXpb4gTdKbBYMpbZYB5etnU5ysnflbCmWwE3L7yfeb%20DQV1RN/JmlgPAdLcAJ0Uo3UbzHvvzNa5UtLnye0WyBJ8O0BSkI1Xnv2FNhcDgk7OC1pnZNF175xX%20oOaOeEgjExn31AvanOoJk+uvhdbdXPu0wU6aC6RGQ+Pabgoo3nVTW0Nh1rulff9ZY4watP8Wvxv7%20i3OZ67DXk1uN732Zlt9kzfERoHU2sNbcKBuVTyCmofFutsqQexHa7NRxBp6OxR9v2sTOPIqQ2pCX%208c5gmDU0liZob7SFPJh6TB7Huv5BV3P77cef3fz0MztHtUJ1cly/eiT0OofvQJphasQakNZthG9D%20bt8nIAK0MwiI8mIg8GmgERt2TG9b0jtGaHrEzW6rpuSYM8gbHLWex3Fwfo1G6X4HDVfxQL7Ryao/%20xRzX+M90ZJviWAbQIzc6cg8b+yx3uf81kYanPcjbUwPJ0arj4a+V5hauc4jpq5EbxzDMXI1SPq9e%20v3PCpfy4sn49izqoHYfp+RhOS3vQGhwbDWqQXBGCBr0xn8LQSTHZjXU9iDPb/ScNZVTuRWYYbT44%20uRnxSdtbhT0waF1cOfUPQbTuXZPkIV3WAEmbOg5SWjej+mR31hYYofneH+H3wJobg2ceKEPb25Lo%209jDnWobVc2mXIjfFVeMM6PmI8PyojQ3S6piEw6WN76mBfMiAbFlxWJOboZRHDznn2qhxcksbENeA%20gQ554jNeX6wNffZ2PSrzFtKYjxHx0Z7yGu6Q3BDkXRM5Uwka74zmJtBg0TxYO8pZumtuW1BWTnBs%20MFiZ+bk7BgW7Z0pK2Z+BPrMea3VzDaoF2iJn5Px+p54DMc2hneSp5BSsfbw1Iics0w+B+IiL68pY%20Z9nYJcP7nrrX762GqdMx2reTld1T9m7/+ZNfKXPe6+Wel9J9h9zqok6z1v6zqXGVM5PT97FcsH8f%20+UbuVyw5mGz0VXcz89ML1laL32xKOMw6rggLobEG54ZNB/ejeGMDTeEx+dnXTdNztQ9NMtsxhV6e%20s0ycSOCa7GffUFDL/vGHH9wIQ3KLBei5znTc6Le4k9sY8f7nGmfJDULTAereDuws0P5EkjP1TCOF%20oPSK3gg0XtbbtH5C3njmsPdqg8JwpAX2oOUUOkpoD+ujO6RPR+NLGj2gtaKtUWq6QiTMVHrxPTUg%20NOSRhi1wFOQSLLumZaPhVqDsMtrnPbQbB0f48YdYShOG5OZv7ZfzRUfdYprckop8J7cxeFOhbh5E%206UNSdSH2GDb+lfWyONC7QqqHI7DAHGfk5t5QwA8bUdowGAESY9qxN/VQbi95x1BHQYjjh2effDrU%20ApL69XU/fTQIiM/9/B6Hp7n3IzRpmjpfI7cFxIZm1MI1o3J/jHmfTC0vGWTQJDMow1lMk1sph19+%20feZGWJGbsso0gMbJ1mtgvxLvmtvtAImhLa2/m2V1UgjmDERqvbcejqCUqHnFM0tujJ4vd35jIrez%20TctaOmy1v4Tc8obCD3/82e1UfNxx1NnY4GHzhY8WSDPCL2GQjCmt/+TkN8JIAxqR3rXgW30Qe6Cp%20sx3knVyAfAwcM8hvpuwj4tslt6wZMDVo19ZWSAV4J7fbA4LLuGRqqbW2S8gtQ7Js6jl3ohMdig0O%20Bk+fGqbGOBpCz05PQCY3pmoQHGD9SoCo/KVzu2eNLQONLk/3yDvaHwSH3MDvbdo7gsprT+PRYrum%200Xt9CTf8sfZXNbR1mbEzPkseLXIo5AJwAvklr2iy2khUnvbkJb5lJ7cA+dB8Z+p0Wbe1NCXbspHp%20/9Ztjs0E3lkXupobDYCpRbv2oUrVVdjL4Ah3cttHEErt7peQm9bpriU3hV/quUdkPbsuah7az0iP%20cHpzwiByowTRFtDE8ie4Ne30NcKlA1bZ1mtXYQ+pZG1NWtwWYcv/ma8T0yGZvmX5eqBjM0WOTYN+%20eStPtwAbPJp6k9elTEraDAx7QPNt1zSVhxloyUKlOeKfUdtbyK0tDlRCFugyyKamCLkA7+R2e7BL%20mdfKLiEonY3Tbuel2JCbgfXY7fLFHKQNoIXMtJ356UmF1txEYmhheYqEHZ0P+4UsUifZTPvMzded%20kja36rydDobf0PT6nQ9ILojtqNPjLrIZaT5oRXX6eAJFxswDPg2HdC0+4uVZQA7KCMJ3dPKoqX0G%20ihPhNgTVQR7UaCsMhhwhO9qsEoYbCmyp5h8hBv7JIxOOyJcKs6tU2Iw8xe0thPuZuW6ly+9/7SrQ%20eGMqqW+zgQ25pfLP16Ws7dm38D/HGl7GqG569/wnvE+HrLEt8ljboB1wbCMf3ZgF4TlSsX5DAVQZ%20hEvITZqba2yls2tqCvLCe+60QiY399dpq7R74uTHe5ha5vIDEGsv7gx/D7soCiO/TmgW15r8Isw6%20RetXEFEi4FnkeCDOF68fPF2mkcglEsYfeaV8ctlW1Jj0WmErJRrfzLpgS2488/GI7WaVxd+Jr5Jb%2048iicN5W3cMlmlv7Uv4dCVYX/qFP07j8PVPDJZobQPvLGuAl6GluIIhu3XBnQVjIbUWMlu8ltnRf%20vwoyn5bIjc6pjpQJKxOJ7nPsi5bX9IsW/PYF2k1vioZWR9w53jYHrUyjHEJsWaEQWv+QSfs20CXI%20b2Q8/y00c/IDmTFd5Z5yZcq/QZEPt57Wioy93esWezvpFaMSO9Dc6rR0HAG4T0sfB/m8WyW3/bpo%20obNu51HTGZHbNeA9Vdf+yuwgUuvnTSO4tMYZiNxGGlqeGmU/5JH7hdx2oPIgnhyfQByumXXkxi+2%20rGWJDKqmswYaose/s3khDAlnAkqZqSRxkD9plVy1kQGZA2YGyK+ZG9od916Glo/emTulIVJvyyxj%20jtzG6JBbJIbWtp7bjoW4pNHfye0YWVu7dN0syG1uAXeE4W7pxfjq2hgawczHGXjDQL8CNgvIjRar%20jgjYucMObSJrWlp/E9BMNN2qU81x+wc5HYEOTLybaWIhs5wOWK3hOWqaToITIMQMMbfIuYNg13JU%20/Phr1eiABgw2WkiXctX0WQTWA/6OyDpPSy/BZkNBV7ZVL/kqyCzu5HaMvFZ26bSUcOdeuN9C09rb%20kFu0MM6Jsd4WR0Fy1wpkG8iNjgLRbH32Ic0ta2uaVtERudeUCa1EnRlNAq3laOcSZFk4OtKuIynt%209jiEgHsuU+LraTuz0zhAHCK32bJqQRn11u10/CMfbWHNUZoeywy8uaHyzWW/gpUTafgA05RZxu00%20N08kimP9wzDHRXQnt9shl/blu6U1Ft8M+HJdI9FXfNvv9lXMk45AXCx78POPgI2qV2/f+Tfi2vZE%20Z6LDnklDu6W5gxGeaWJPy8razrBT7sAJwUyGtK2R1tVLB7t2nWo0tR1B6RGPT393CKQHiE3T0SNA%20ZG15EhIZjspxT7MDjzAtNZXxxQtvZGy7Zuiz47oKd3K7NaJhsVYm2qha3GwjD38QJK9QBWbDrqE1%20u716no+5fM3CNCtM/jiDdsHyL4nTOfHHN+h8WmkkSHgZXtrWPdMcPfPiPFc62OJucdHp0DZkh4E4%206GjEjXGCsSsdHOMvhpd0WWfK4ZZ78wdBehhkNqLzBfWys9jKTX7QxrIdhl1K3LJdyBP5In6ukk9+%20JAuy4l8y5/xn/+HOC+rVTe7kIz52Ucu2Nfglfi0ZZDfKmXQpa8ndMyov7pV+LtPNLjlkvbS04xa3%20Ircj7xQEvjjcuyRBRVrjk0AsKOr80uge88HikL3s7ibKg4VZTHziKBon5OZfB/FRNRqT/FKuIzvt%20lvIpI6Vx1vBGAeD+FkAuppj+2welTe2BowmkDUnsnfaXfJ5/a5N0lqyRUTZ0Or5tlyF7hef+LAhL%20OGQlXXZpMWhN2GMnkAemZBBgBn0JSKOho2PH82zZKy/kn2lym7bfF41uhJ5m20XSCNv4WHdjqg4B%20jsDUn+nr6MzeJUeAMrqa2wg658bImrMyW/AZd83tGPoJNZCnqGfAFz30VY9LATHSSVXPXvelYceU%20R61h3GFm0YtBB8fX57xaREgIhc7JUQauQWQ11vVHJyv02g4+20/i7yHLqzQxeeHdj3GUe4XYIxBf%20GyxrfhBU3vyYgfIIeTKlzfmhvviA5B4uIfcWDMT5bY41jusDZNJbQpR2V5FrYI0pchsHD9zJ7XHA%20GTe9Hzr69aqnAJoWoJ69LZQG5gvIaIc2NTlqIy1a/0w3RnEwgqPtoMnsdXRpLdJcXV6TNQi4dhZd%20laLHjbZlnXG7YzkH0tRVU0bSYVrGWlyOU0cqFKYFWhDkiNzS4kZ+W5AmcUOOTHvJIWVCnMQHqcZz%201d7a/qs0r4HipE5GoNxZ31OdUr8ZrebG5pNrvWnZYkt2Fac0txHu5PZYiC9y8I5o3jl9amg5It5M%20ibrma7scwOXTRY99IJsGLaw7nnUGOqnfRiOX1qHd0jMg7NnF+1nktyMgunz0pAem7RARRHgWxE0+%20VBasVULcGLS5ZcPBiLdHmrcgtxbjoSu0t7w7reM3Pmgu92/8SzOs92eNLtCP+x9NbvvN49ugnou6%20Dfj0EWfV2C0VsTw9yFMs9GZwANe/8PHIA1X+5JEvUpd7kO9dsytHJi4hN+LW993aWry2VkU0IN+P%20sGh/O9rdHsiL0iEOztT5mm3RliA5NKaeLDPy3RLI15um50ENKM+za3H/SHK7tqE9Js7+0vkRILbH%20mJLOlWH2VcmtH/bxaiU3cn1am2nVw1t+nDl++o3R3E/4l0X6S+qB36ugY3eJY2f6MwOdnaMM99bb%20ZpHJeyOtyUo+RiQFaTqR/x6aoa/xlbJkgMibME8FiJb0qUff9DCw7HENnpzcJPitpqW31pSuhRrd%20nhp+Bvxav94vDdwuv6xLzcXHek10zBEesxbaEZz1KF+8tw6aF8exkxyXaG6gt8B9pCXtIpGiy8xU%20sxDwHo5SjLobA+2GzZXANrbVhkeRi7LEJ0R8qxpVLLtLF6WMctlDvKt6T+W4oGeXcIrc/AiIVfRq%20Qc9whty0hnArcvvz5bdbi+phb+v7LFhrQ3O7dKd0BNbLwBnthl1br+dhg7quM6xCL2mEbT7MSYNH%20DjQMpjOhafELbHFuSufmLiE3TQHb9nyLNUXipO9wbePf4KDT4r6XvyBjBqQwYVnjFGm4llRIkryz%201gbxXrKhsgfSOOrvyLKsC1pdQsxPqrmxoMzhSCANjMLjPUF2zdgZ8YZnVwoLOz1zjx2LhDxzzk3n%20tjhq4OH3jBWQGgbG47d4IDfc/SfpiMf8yX8Oe5N7Pffc7YpcEMeDySQ5cfNrcc92vXvKRGnIzsuz%20dGp3t2d3o1xTvNnIz/Kc0vGyt/JDVncjveTudsSNPJYu7hAs9isSugGW+FYdep3KagRvoMV5n1pZ%20x9RmwC2XB1bkdkQ8t0YvvUJu06Q7KTMa24sv22+wXQvaz/vmhQChTUlaJPC1tSvK+xS56QT5NW8o%203FxzS4V2S63pUtCpbpW3x4Lko9HNAi3yTD2fwbqB1wm9rtvdsQr8oLFpfUnkdum0tIdMIosmNIlz%20vudBO1vkOkUAY4mWQ78n83gE+uVen8ipubJjBmSN/RJcseZWRfqm5Jampd/DFJVO9Tjkpk5/fcNb%20yM20s1lw3u6M/3lEftgRZauf2YE+b6+c7u6OlQ6pA76PTW7123LfFqc0t0mwfu1T03Qs4xaA3Jgt%20nILV682+CnINvhfN7bHJLdOK1q1aHI1SlyDWTm43HZJ8Z6Zu7NjWes4lYfcuW7Y7gZQviI1jJfqA%20JTGitbH2AsHpfVQMJMPIzv2r39/6UYeVu8Xjfko47vXcs1vCYYf2nexpY7r/YPGu/Jp8mzhlZ/L1%204s/PyoPccniWcLJbTgM5kGsVtoRbni0fy7O5ZT8rN7PXlWlhK/eSn2KW+JP9YpfCyY6dWPqm4mWZ%20QfmWHLkcFB67BaWdqJXNaNBPQG5rIR4OyK1OleY6SyY01roeAz1JkL9n/xjT0iC3SG1YKifIb0Nu%20E2E5RJzrGXlopH49MbiNwPoeH7BkVzamJTWne2tukokDqWBZC1beGqCdnN1h/1aaGwPlSFb6ya01%20N8qO/jlDHGdwaZ/I5Ea7QLPn2v5w1Qg3ITca5h7U4MAhuRljn8G3mpaO5KciP7y4Lbkx1ZppcLNN%20UrKfWXPzF/edzCoRsgarNxRu2x3W2CM3kL8scjQt1ZcwzuC7JDe0nBuTG0BrujVYzriE3NDk84CK%20Ru9vKBy0B+EEuUUh94p6T3PD/1ORW9Xc+g1iBr2QPbs9crukIvfAQm+QSpJkoG25jwNNbCG3E2to%20kFsmBRoejc1fwdr8YMcZHNcV05899MhtpLkxSHw7za2X7liWPVnJ3+OSW0136b8H7WqEi9bcDKp3%20Uqft0c4oj1i2GJebcEpzi13SeMcwY6O50Rnjxu9X5FYWK9cEUNaU8HtAbp5RKyxBa25k+kG/pHRB%20JeQ4ga+plXwgGw3N7911LT8NPsuf3WrOLwPhITc6be7kmoYhF27kH7PIqftin8tkIbfSkHPYfFW4%20xzpvJyxllGRc7AynNLfS1oaaW8nfEbIfSEQDwTXktgwmKZ+0My9nYPZZslZzc5lK2MfW3PIv3+Wy%20POqfPVyquS1Em8pLyOU0wulpKesrfIqHDifsr7lZ5m6sueXF/EVzM3muWXNrNwiOKiO75wb/GJpb%20kOua+HPnOyr/FixGg1NHQT7E+be5ZnVbXDItHWpuNihkwhghl42TW3mmrs+UW0ZPe1FdrFD6FtrK%20htz8JtrCY5JbPpeW253OuZ7BpZpbXnO7BKfITYWbOxadbobc5EeFd2tyoxFcMy1tR+RT5JYqnIZ/%20SUXugQ7bktuq0Tda5xHUKc52UurQNdQnBjtqe4Dc1CYPNTdfcztuHxtyIz7LO+1kRnvrpdC2Kfx0%20ya2g1dxWdf7I09IhuU3kvcWl5Da7tjbCTTYUDsnNKkWF8miam2GZlnaRGobJkxsKuBW5na5I6zBr%20Sbbokdt6gDkof58OVf+S/XjNjTA13FE9PxaW6ckAtCkRvDS3UTui3nuDQc2lgbJOZQMBKb5ZcgMt%20ifbahb5y3ENtpxFPbrPIk8ltndIWq/a+M0DNam7d9Ar5t9jtEzuyfOfkFkXwJORmhbRobjsFBijs%20ltyIU+tYoC9fDbMit1ShyJ/dsgag0DnlmfyK3HI6Wf4sdw80yFxmkm80dRvhW5EbZ572wPRl0dhK%20uQynpZRlh9wCtUwzuS2am4E6mJ2atW1sKXfJaKbV3HKItp0u99YWkCeT29FAlZWAPYjc8vnR3EaP%208i4FYzX47pHbKsdR1rL5huRWhXpszS1nnwqmo+oVje60dIfcKGg1mkwW3mjz80q+kCDL4TKwwN+Q%20TrvmlhtJD0fkhpzH5FY7a74XkLVHbhDv2n/OYTQ06lZT0VU9m10ulXXIkxjUl+KMDmdl4E/blCA3%205WMzLW3iDnLrDwaE9E5J3iw+xXWW3GqZWhtLJKsOnge8TG7K2XIt64MijFznyJPJrUseKe+0wyV0%20slec/Cfv6p9DcsttvZRjlWrdHwXKQ8ejsj2oqccPA7FpKR8rjV0yN/W5h2lyW0Si4sutcIbcJPAy%20iq0617ogM9Q5vaDs3hu0Pb95ppFiQnMze69ki4NCJh4VtjfaIiMjRm44GUsjN/lzgxdouKpIKn9E%20bhrZiGNp7B25kXVFbsVPOzIKvbrImht5W8reOp5kHYVjZ7xLbsDt29Zwe6waeQdBbtHRJKM0Nydw%20vwvgr21zAnWR2xkd3d98ePuwqutc3z1EB7dUrXwUHxABeZ2WPFVyW5cjbdnbpsXRIwzkURslT1ty%20C78KQxzc53bTwvtVkWtFbqn8c95V5hmSlVTkF61yIXa7z/FlvDI/+fdZjsr5CKc0N41CnDfJRUSD%20ygXfYk9zazM6OtOUGx332iGr5JaOgjQNJSOTGzKpE3CvNJBJ8i1kUuJcGnkmtzSSZ82Ne61dtI1q%20aQTmJ3cA4B2w+PeOYPc8KT3ynMsbP0Kv4RD/krfcKbJ8KY4l7w2COGq6PK9zdTlYN+QNBdoY09CS%20e/+P3V5Dh9xEapQVUL22ZesdPOU1I9cFfmirvAK1rLlZW0COPVmAiAQs8RG3yM3uNY1sp6VCkFv0%20q6WtpDrP9UjeF/Jo+1OJP2Sy+moISXEDZG3JjavaHVDekWSP3DKxr/JOe05T6LZ+gHLZLke0vHOE%20U+TGKK7CQ2X3DFqBIwQN0EkBzaAxFBijH/c0FirDCw17wvIlgOKXzPqnkMqzDOdu/N4Kl3veN+QT%20RzA9hYUbBUtcLkeK0035HJL7sTi4p2FJHu4x+EUGGo7HwaeUShyE0SebcHdZzY/LRrpmr7Auk6Xj%20+eTTQSVNj8v8MkpxxX/Om6dnBO9GduXeO5nyQHkTL/6Ju5QB8q1kNj+eT0vD85zk4x75KO+owwjj%205aA6oAzsCvxayF52PnUrdteCxsvPGerdUkDd0O4izzVfizH5nBRLGUF02Lm2ZXkk7OJXZWtlt9jJ%200AbMr//oTak7ypJnysvL1eL1Z4sbuTZxYMyP12159rotcTOQ5LiJg7yqjHMcXi/UvT17Gyr1K0N4%20wlK/1J37J9+0W/mz/PrzKr73qzJRn/E4TVbKkjiVJmkgu9LPefeyLvG4sXjUrnn2dPBr6S55QAYz%20pEF7VD9WHMStdk14noENK34l37M4RW7alWs/VnnHfw80OhrfmZE0+23DQWqQG3E+9m8y3PHPhE9Z%20k/Z6hIs3FM406jv+u7i3kzu+Fc6R2zL9uDfZOxKsXey3CLlufWUbrWvO4pzvO/5ruFhzuzet/x6o%208f1an28T17Qel8MH2mtiuePfjivI7Y7/ArRjpQVj3+36GjuOLBY/++23ZVMJiG6WcA/xUYEff/jZ%201+kwfI+LTSZ2AuVPV/D69R/+6+K//fjz3z/9/LOnQXiuuN1xxwzu5HbHLtgt4yOBLPZDOBiI5rdf%20fnHCe/3qWRwxMKJ69TZ24dj65/nNu9e++waePX/hZIV/4sQPO1+QIXb+y2ru0wjx3Vsn0Oc/WhhL%20ByAD5Mau211fu2MGd3K7YxfsUL34462TDFoUV4gKe579WMnnj26nH0RGf+OZL8dwhcTwCzFx5RQ6%209q4Jmm/ILO/A//jDD378gLQwPBNGGl3gTnF37ONG5KaG9lgNbhRva3+U/p77mbAjv0dxgJl4vj9w%20nk1njrpYNpseH//MEhxhLweXurW4bSnNxXbbNC/BXXO7Y8G3b463xb8tP/8ePE3N3Mntjjvu+Ffi%20anJb3nHsTEsyP/v93tSluEWYTpynpj2blBeb7OI4incl1xYre/Orl8wzZDeKw9ELp2tyU3nvxlWw%20+PHw5amTzoKuDOuU6tOMBI+Hdd6ERqbFLeynJS7h5L97/m6vHDNm/c2gyc8u5Delv+SnI1MvRuU7%20538i5a6f/XYr247rFeV3Fbmtd67iTrtb/mSCsdicF4t5n4xdNRaHX/4eL9Pqp7r8cyeema/LwrF2%2023j1ix0zFrBfvo4f4OVVHdy56kV6vY/mO3JuE/HqPTbAsQPSJC75YQEbe+RS5fv7mFYp/pqRXfl7%20/tvvvnMo2ckf8eKHL0gAPkDIYjrv2Sl+ygU5CAv0PinpsmAPfMfQ0tFrJn/9rZfJLQ3zD8gHcnJ9%2091Z5fuNHK9iBVB6jbqrsNC7SxJ9eb+I4B/kgD5QtIG69tyjZsSNcxHV5Y7sG5BeZMlQ/FV/9Na5s%20F0dVeFWM/MTHEvydSLsqPh0vob4UVm2WPLPeSPqUEXWRy4q6o970eST8Y0/c+kKw16uVtepefQK5%20+M1VgNy0a8LKn8tu4fIHLWlH2OU+RZvUO6XA3+O0dIkr8lPbgeLmHVPc1Sboqx6nXZHd7QxZFqA2%20CdTX8UOfIz71Tc/Hu2hrlDcgj/hbysHS8A2n0hcA7/7ijqE/5do9i6vIjULOiVNgXiH+JBeOBKzf%20QeSZBqVORkMTcqESP51SHSoKJXbiAOkBCkcQCeDv/af4+gPhaFAULiDO317x9QKaewA7/NEQVRkA%20ebAD2q3DX8gSnYDGRUwiKexokFQkFcS9N0pLQ7KDILM4RiGo4yh+3LwRlgYOGdIAgF4iplPin3Qj%20/vgGHJ1LsgPi9k6+fM3hq5MhaYislQ5+FL/iII1cj08NBkUgGciPDyiJcFV+ghNWaVNqR/xIkee5%20+NU70xCAyp17XZ0gLCz1gF9trHj7x82guNSWCeed09yVfpAp7TnaGrJpEMeO+quyxnO02UifusG/%20wgPFwXPIEHUZgxHKAvKR5mcfcDX4AdW14gLck6bq/svXaAfyE3kOWURuEBppqz8CxU3aGvS9HVnY%20KL8oN+R02XEziFOcHOEH838ppsktRFmDgovC28PaPcgq7OSixpXj0j2FK1CohBeUvpsSW7WrO3s8%2056vikF/dt9AoPoNe+NYuP9d7a/xl1JfMOV3524atsoN6F9iTPYdzWLm2vnufs1mHi/ttKls/V8Eb%20N/Gs85uxJ4PC0GmA2l8O48/FCKqL2v5iwOCquPze7NZtlLixz+2P+/AbFtsOW9vk1i3LJZCG7kao%204ao8tV2EPKSnuGo7rHHqvu13Paxt46nnV7L0YlH+c/n1UaTulJewS25L4l4A3xKXpn57qb9tOXyP%20qCUSd7mE7qV1x+Nir4UdaG7boLdvrooxxzyTSi/cbXD7GHsYpRL2/t9HpVtKs5/mJSBkDn21tJuR%20+OoY7/gXwVtD20YG2tv0tFRrARWWTIq0VWXz1C9OoschUOblXLPBjTUxpkJc+agdKjJ+pSrjjzSR%20I/zEVCDshSoDIB7UW9n6tcjcyitw7zIx9zd5kIF7t7OwXJVmDie4nfnT9Af5I2z1yzN5WOKxdIjb%20ywl57Zm1CN7dVPgIQ5ymRSNbiY8rJk8bRlMIwqt8XSaLhykV6cYz5V/kNf8RNuIH1JOXHzIoXp4N%20Eaa+KwqKj5OIUMi0IKdnWNqW/zc07qN7QVMfj2G5H/hNuThKY1TuSgObat/3W6dlfblG9sLab+d+%20ED7LvkbYD+PV9UBe4q9+B3EN7kfwNdBUji0mye1rLKyX7+0D5u406FhkjUbtDdzufRHW/OueK4vx%20LKiyeIjRziF23L9999wXMvHHM/bs+rCYiSEO92fG/bx55x2AXRYM7jxneZQuYdydL376i9xrebkP%20IowFduJhU4GvjkoG2SEjFcW95MrlgL3k8bjeRDj5ZTNA+XR5LQ3s5c57lioXX6g1o/D4JXykZXm3%20e20I7NVFvY+yw440CK86kSzKZ45XstEG2noFlAfxQJYs+h83y30gD/ELOb02n0vdp3agPMdieIRr%203WNA2ZbV4rfTTrK77lt5Wr+t+xKHlX1blq3fLG++78mT3bnGfSOP1Q/+lAabU7jTl3Hnqi/n4t7K%20cySv0urKY2nnPtDGhbvkyfY5LoEvRfOUN8t6GJObMy5RRKRERAb0fAZ0RIiRONTB2OXhnuvLF0Z8%20Dy+dSGjYXPHLi9d0spfPg1SJA//Y4y+TbQ80bg9jfmdB5xbB0WGRkauTVun4AJnwtwf8s9X/4SGI%20SYDckAm3HAflRFngRh5/NaLAeGW/jfQlG0CGNy/fWsD4nc3cAHrw8ra4KX8MpER5ck+jIm46PWkd%205m3Z4Q6tkXiJ46jBzYDBSLtnAg38jv8m8oYN7U2zHnZTIcUR9jW3pGoG1p3nqDNlQDIxRYzzW5gI%20b8Jax6QzvXz22jsKmXG/ZiA9dTrc8U/Yhw+vvJMTdg+EiXB9kEYGcYo83r1/EdO4z5VEiYspMSQH%20uXgOSjkgewayLUSUZIDoyNdfX+0KOSVAbiqn5zbS/frWRsQvaapHmVgYn7qaDKj9ymMm0B5oEByb%20IW40ZcD13fs4QpCxKjNLw11TexDJ72Ed43WoZHrHfw20WxDtad2q9trY9JpboIn4BLmtOksHEAUa%20w8um09Dx3n+ykRwtxQhBePs+OmdLDhmsH0GMEKsToT07AaVO+to7ec0H/klH6bpdIYKPn0NrQhYA%20yZE+RiQWiPjIDyQE/LBmSZfwEBZptOWStdHnRmwQHHmFzPEP4TqZQawWH+lSDyJc0iGfPeCO1giI%20T4PEpy+mFVreMiQHeSB/EGeu72Ny68twDjWOmDXc8V+EyO0sbkZudCjm0qA2/OqORjJs8NZJv1j4%20h4+ffBqW8fbhmZMLGktoGAEnHAtHJ1d6dACmXgBZ6JgUDGTlhGBGJIRWhVYGceR4iQ87zGtLG+AO%20AWDn6wVlM4M8I7cTXiEplQEQ8bIpwXoDxMkBUicgi49485TZydg0K0BJQfQY116LTBieiSMIyaas%20Fg/lQ5wed5GvLW/S//hR5WtpWf7Q4kCQvKEQMGW3EJvJzD3hcafepUkphUHN3gys993x38TjkFtp%206EI04PLfGviK3KxDiUA8XBM2yC3CLSh+ZMeC5ot3pl18kR+6XsyxX7/7xe8FpopoHtKkSJdO/mch%20MsCVKS6EgcYGecgNQvR1vU+///3FSAEQO3LGlDmmhoB4IQIIQFocdh4i5ZU3FTJcu7Ir4SAi0nYy%20ZlOiaE2sd4mMIBBpKJQF5cBbFhj/DUsL46QIAVqayEK5LMRX5CMNj8Pym4E2Rtped/YHSVK2gPzl%206TcQOSt/lBkyglaTUkq9+r0F8qDxb8W6ts6i9o4cz3Vx3h6XyLNHbnvxTWluEcE2GhpcTItCg1ID%20zFMrQEdl4VpgR+Zh0S4q0FJIhXfSAiVl69h03qp14ELHj06OVgScPMxAZLoHhJeWwzSRTquFdchM%20hQdh9datpC2xRrZMVY0MguAClANhq9b6t7+OJc2LXVCAPxGj4lWaaF3ICl5/iLJYl0cAsnRNspAb%20cRCXiI6yJp2KKEfq5fWnP0Omd7FZQVjKhnAibqC6zPFQdsQBgbWalPyzyxWING+Fm6+53ZB4vztY%203talr6fb1slZLKmfLPuW3LS27TOJHRySG9uzRAUZQEoZdGQIhEafSUGkIqHoIBCJk1qZemK4z3H6%20zqBf37vWgrtrLqZtaM1JUOfmCnBDo6FzsS7lHZEXiE17gVzpvNgTF5ocndpJwQqIKSqyImOeJkpe%2016JMDq5OBp+CsDArWKXlcnjxmg0By6dpR+x+Ch6HxU0euYcwkMHJx0gNe9bakAl/uTxcBj7f7Wlv%20GyvEw9TctTeTJ+8yimyd3GxwQUvmnry9sTryeK38JIPO2gUiLdUtmpu0NK6UI+mye1Wl2sp3Kd6b%20nKdROtFKm7yhTI+Bi6XzvFpoXRN4cptSHt8CVa8Ea/mOQD/IBOd9ttSpXuLvYYfcigBWINzRAXLH%20h0Ro4DQ6GjwdwsnIniEzaXIIgkZCZ8Sdzk6nocPTadXZcKND44amght+6Zzu39LinitpER/GNRbT%20oiC68PPe77HHPRbl/6z+ixtERmcmH8gH6UEuPOf0Qo5Y2Pfrwyt3J06Mf/nAjOfd7CkLl9nyBLkx%207SVs+A/ZuVecGCfB3/9cyFBpEQ/ngeSvymJxmRy5TEhbcpNPCNinwJQt7nYlLC8xyx/XKGsGm4j7%20lwfJZ3LYs/Lixvyj9VKvhAfeaK2NcFyGKa6WH8C5JrwP0j4PJPj694eHn60cXxhRW0dIHRz7vz6a%20lmvt4XvAx4+vlyWSM1A5ez4/0+/W+SHvzDq+DWr5Y7g/C/pARcy+IDf/0IAvvfRb2qHmhjZEh6Dx%208lWBDKLUdOT1Q5ATibEATSPS2g/kQWfEHVKDKNEIXDMyDUIdC+3Bp5toDeYn3GzqBFla55LBLx2Q%20+yCNMBAJJCXS44pfhQtiibDaeGAdiw7J6A4x5XUqZNAa4APkVZ6JE9mIT3FjKPBXr42QrUwgeNKB%20TJGJMzmEFbkRF/mChMgj4bGnfIh7VUYlbcKGVidyLFNM888Vd+LEHtJy7cy0NYiBL4QQZn2sJAYu%200nS5rI4oM8JzxU7lR7zUPw0LolO976JpL+dR62IqvYySNh39rw//8/fXh/91I/C7Ddh/fPjRr6bj%20Fhel2V7Tncdd7W8F5Pv08H96Sv8N3bKsMkBe5OPzww9+zW7ESz793v9X5Gfuq4YV19Y/WPvYIts7%20sZbyJ29e1l+qkrSNbRtr1tq65TBoZ1Nrbj3QkWUAHZQ7OsNqCmUjPSQHqdQpzhp0GtzX04eASCB3%20YuIlDPeyd2I1exEmV5655yp/isOfLV5fg3ptndnkhIgyPB/mPwMyggTAewtLeCds80veITW0MMiF%20NLRGB1ngz8vESFhgwwM3ty/XI4iURGBOailvSpv8IdMvr0Jj4+0BTeN7UMp09FijjDLI5c+za6Q7%2004FrwYCKxgjIK5CmeAbvP5m2ZuRGXtBoMNIc3v/xm7tlewhiT7NgrUdldFxLc1jiY134489L+shc%20Nc2UWimP9gphEFaamzQ1rnNaU6SB9qhyUNn0MMx/I6/SVlzcV82yF4vZWRzZReSGXS/ECBeSWyRB%20p8rrNnRM1wBcO4rGiObAVEffboPAWgEJRwbQCgTPSPHLfxGjnrmKwLjnCsHG1YjS7JhWRYjq17UP%20u9JR8YdBq2H6DLlkkK8IHf+BE5qRoKfJup9VFAYSW/Je4kUrFLnRUGOzAK103WDyjucIVYK4i3xv%20y4F74hdRUi/kA3nQ4PbITSAm4tBgQzyY0ORiCov2doQq83m0byiMyU2prK++u2xagjoSxEQduJ11%204K+vTMMxEg/fX91+0SzQgkreA6P7iuz/3H1caSt/ffrVp8mk//X9/1VNU0TWBeE5v2kyW1iRC3EB%20j9PKAmLJWhNvAa1Q0iBNaX+YkKHKvcFGtpBnic/yQd783v/bVfmaxKK59dLa2FVcRm4WIR2AjoRm%20EyTiSTnoUNJkRHQs5q/QCOWNMVX+JUAWiFQkQ/ojqLOqw6KdMB0jTwL2ApJhIDaIg+kdmp4fD7EO%20FIQXJABxormiLWnk044tayo+ImNnBhKJeH7xMgo3pdaBl9vArUDrilq/QSaICo2uTr8COaagx7iy%20gdNCmzOU2ZHmdk1dilSB7s6uuZF3aR8Cu+08u8a2TP8sX6VO3M20J9VPRmg9l+fpCCI16oe0kIGp%20JGUBObjMpvXgp2o+FZAWbgJxSJsDyruXSdHicCcut5MbZUDaxcg++1W80vIA/QG/LTJBq/TIa0+G%20LC+Q/9W09AQunpYCGjCNnalVJYXaAOgEEA5TC2luI6C1QXDxMGZjsKSQ/NEhZc+dk4wR1hHwq6kl%205IbMgrTPI1CxvYXgegQlwI7uym+Tzw9JW6mlaOiVh9mFH/6vfDt6WiCyrN/TG6PVYjP8a8Bl2ijo%204wR+LXaXYxvDJUdB0BqETLYQ21p7qG50MAwI2yAX1+ysQy44aKNnEZqWtVsjCNea0CpdflMirC4/%20fgptalkjVF8pcA2taEjklfzJr3ICyDuaGXGrHDxvi9baxGtyYK8wOV6FA4p3DZMj1YGgdHGTlpjj%209RlOKl/aG1AudND9qK2dIrc2ojzCtsCNP2GvswAfoZqCvRak7jLuNsQyBbM/yEeaH9oX1708Coz8%20eaFekEYAaHgQDuXQ04qQ8X07VbgC6/XDyINPxybLuF1/zPhoAxXTRAhOa2IciGaEzTvqt8RmGmzp%20QgS9QSXqu07NMqhPyoE1tyD6df06kSmcxUN5oU34WpF1PqHXKpBl0Ui6GlYKVcoNP+63xI1sxOEk%20V4iW+GTPFaM0pOlADoJrUclvnA+1Fm55lz351/3KbxqMgeyzH39lT88mtw/idnXSSu1rVZYF9LM2%20TsXH1TVns8vgeFVeloDUmEXQ5qJ/9mpjgtxY3OXIBGsgrEtlzHR8Ya+zAEaba6YylyNIDYh0mI6i%20taH9zYBKbBsF8EZWOh+kBrnJ9Cpksw5yBchTHlyASHwGR+SWNbevn+OHZvwIUNI+R43uEvQ0N2kf%20PbjGwRrUANKSexJmbUNaBgj7cZ6kvaB9SAsZ+4/BfKOxJOAOOfS0H8KRHuEguZ6fPdxqIPXpNCSM%205sgVWeRWns/A660hRD5xlEEbY2Cq5NbHDrlFIE1jWEPiSIfsddbJjz1wFupjXPXsxhpk3JezV637%20ch+/xLP4T36WeBv71T2GsNg1foiXONzY6K/77C9kCxlx853Fd/Xc2CYtmcU+XoJf21u6RiYcA1ns%20zXjafFfO3JVfyfTny1JGS7ldcG/G41PaJgv5xh4ZPX38YV/uwz00Mfn3sijhaj7NWFp0jDyS9jBu%20cpeBdCvq2amYCm1TO+pYeQmgIuIhXmlF3KNFQTx0PJ8immbBvWtUTPVtAHOtyMhGWgnGya5o9Fst%20LgY/5FcavQHSia/JBwMmpMJgLM2OOMbYlk8//+fhAzsyoqXp3uT1PHk59mYK+62DMvEyLc/5YHwP%20o9gONTcOZrKe1lvUm9fcqnY0AnG1I9dTgY6MRsNO6ChH+znd7oACb/iTa1zglpobDY0Ok9HT5kag%20TAJb/63m9hTIZOqdpmhFI23KNQorgwr5ieu4c1ucphVJA8vEQrq4Yb9oW0WDAq32JIKlHeA3r7Uu%200mw0rpoX/BOurccMfBPHseZW4wUzbW0dgufWJgjay8EGR63PqWz8fiH1COv/y5R8BPKiMgWt5jaL%20Fbmxy/nTzz+70fuae5glNwpFU74RXAX/huTmo056d/Uc+uTt6yarDrYDq/BbkhtoZYrzdXt1JrfI%20z4gIt+TW8zdIpzRsXLVeJ7/dWIof3hzRWoxrTNKgIBAzCxT/QWcfkZuvH5W4IbNchjxrfUjufm+d%202YmomU5pWhnxhcwtIMcVljKJZRKlCWr56M5qyNLgPB/+zigHt5qWqhy4MsCrTJAZO66jdtQD5Ug4%20ylThVuSWyucIK3L76u8FRoQz61+z5EYH72k2GcT1LcmNQtUXMi5Bj9zI87x2e7sGJ7TrZsjI1HcG%20aBujzgK5MaUF+7nru/J7l7whgmEgnQHEICJYE9dg46AljQa3mpYBX2/CLCRb840ckneRO5H6EQlX%20zLYj8zdBALceSHvwr9eAE4QkRLlEnvU20WwJCJtpKY3NF4cnph3nyC0+kjjCt9tQ4NWxZ6vF/0vQ%20W4APQp/P060bHGfvMs6S26g8NhsKRoLxnl/8kvqCnUbd21VlcMWexryKx8AZQDQCtLZ2owA7H/FN%20ZkjQtfCOlpQxR26zdffVNY2efzQ2kS/yr9fP+sT8FHgKcrt0Ogm0psm1VRy0WwpP+XLZoJ1tyI1A%20vB+5WWPrRHBMbuHuqr41vD08veZWZYeYfF1kdgrZQSW3Gm9UylEZVdxcc7MOrgVtcIbcILYcNgNy%20Yw2MNoKmTw4hJA72QlAzoHPVX1SvoOFCcHmNDSLVhxq0jsO9b25YeF/zsZFeu4esl6Ex+YZJ2Wzx%20zRHuy+bIgzZvysYK8eEnX3t22nghjDZkiJd0fSpGGslgTyclvG8wmGzYe1x2RW7FhR/slrRKHC5z%20ktPt2LBqZHO3xt8qTIrHN6+4L2nKrTUK34t/kbPYLfJwTxpWxzluuXkYz8O6/FfGylJ1icEPoK35%20kaN38czm3wgbcqPBceBWB+X2MKu5aVTdw+01t/m40HCQ78yaRYs43rFGXZRfwyXrDBa3G005S7T9%20Rhvaz2waq6WERtbemptIioa5YEdze/b8xd/PfvnBP8gg0J4iPPKvtUYnlaKZoQEJEDZ2rcHPiJzB%20Laeled0pg0V2tzd50ED8Pml4vgC/c1zlMfG9a24+UKT6hEMEBrp8HWGruVkDy+fZaGxsLjAqcxQE%20AvI/G6GZhsCiR8YbpXU2wvTcMXzWhPjQHHvuj2kgADpyz21kspy8XUEc2R0DubV2PUO5EAcNTmV0%20bTkQnjypjqhXJzcbsffqIRteCePayvLwmqMO/SnrIQrhsR7D2hukNYMVad4AtyS3M/C1OSM1v4fc%208mbIE+J7J7eMdTzzSstCbgTB/PJrfFc/RlRONH/wuS3PfFUiRz6bDCPokVYUWttsjLcFJMRIcQ2y%20hiSMNLcRII1bgvN0udzPaG4QI3nqadxbze080Nwgt0pa+3X/fZLb+fbKmhvTVN2v1+CeDrdeAlkj%20yuVW5EZ7uwQrzY01L9fIfH57XHGz09IZcnuMNbc85dkDUxs6/iWNVeiRW8/OMZiu3Xo0pdzzpgDy%20zKURdUH4ZWqacC25seTx4w8/xJGjsvxxVPKs0czjuB5vrbmtP6g4BtMrXyM0jVXn4K5pdyMsMQ7a%202prcbp8+WHZLF1yWzqUkuZCb1rsYTcHMO4Kz5DaznnX7NTcjt2exNtOLNduhYeU1M72oewbtjg7o%20kRvpsojaw61HUzpSXncij7MbCgJhWoKbJTfVZ6/81b5mSfJ7n5bOkhszBN9UsHJlvQ1lwrGzPnkN%20tgQTeFzNLfAY09JeWxphpbnpCx8+uquwdwp9ltzoHHPkdlvNbenIBw2HBlePTXy9iNyII/YNa5mM%20NLeuFmIy3lpzY1Mgn253cuulsVM+5CETP8jk5jm2umMjCm1k5vA3YFr68oVpzJuy7repXXIr8nvI%20g7oWbk1u5H0WHA8B8RbF5RrwDB6snHt4Cs1tl9wm6wnonJvAjIy3pvipAKGXgxW50el++/FnNzkg%20iI67xhG5ydXJrZt8BQvqyyh2I8xqKU5uD/HrVOAScgsCX+exPWcm8InrHm49mlLmWevShsI8vrrm%201x5pgdzYms/51e76zFIA67q8DUN47kHEZP8HjX5uWrou/z2I3KRFs2lyDT6d0CxFaq693XhAB/zY%20EPCvabCB1OmnT6W5SRY+qqCfheTICDL15OqB/pj9amceGx0Rqaj+VuQ2RG5w6X5WuN6UrQVxPZrm%20dgAI4NppaZ161zJZNLemw3bJzfzcWnMDeaOk3VCYnRLuaW6BOLrBAJU/9vnDLy98Xa3XTrDbDGal%20nBbfqdzmp6VzbTJrbnw2PTAXtgefljb1PILW2jjj9hjkBvjU/f88j0/89/CU09JfTY6fXvzphnvk%202juf1qLV3LytWftpBzx+LoAvfwsbcnvg6x+vXjvTBqLh8nmRtjOcI7d9v0FulzeuHmanpToTJow0%20qz1Abu1L8i0pCCNye4wGFxslgZbcZsm/nV6vya1XZ2H34w/xnvJsO8EfZyxptO05y+0I3cfeDACN%20AaBNiNz4oOn/vsiH1i9rg6fIjV1S1tt4NesG5OYSl7TRQDnKxef/+bFvCKXmreIxBtIWrrmZPHyp%20G82WeqGOMRDcbLugvfWQ8w3gqLzMsSG3Z7/95oWhhAlAYTGNiE8eBRhJZWiMe/cs2OsU8nJNp5n9%20yud5in+u+T77n7UjXjqv3LPf1jAyQESShSMZule8R4Y40AC5JwzpQQo6mb3IR7zEb+7y5+7mjwYn%20e+xyuEvuMcigewYZygQ/Kh+lr2tr8Es43fuJcpOTZ8emQ9cGy44oa3G9QYuNK9raEk8B01raX/4u%20HERKG3S5k5w5r7pH68Zku6UOLB40h6WsrQz48ZxfX8eP6uAnh5sxi1/O/tn90oaKacsVPxi0Ngxr%20lG5XZMz+8vOeyWl+eHjvhIYdBuImbpeNtkX92TXXfS+tM+n3jMtkZcLvk0Bu1IlkwJ1yx02yc94x%20h1f6XPtEnNtU3KOUEZ+wITe+wkCEGYyGjKj1Kw6BWeadm5ZWQr0VZjUTtK58Ju2Saam/z9icCcta%20U8ZTrbmBrHU5uaU0ZsunfRVrOy3tgzbD4NjTaFjX9aMglHVxhwTxT6NuNyZym6SDgJ5G4tqBtdcM%20b1eWBtMWiIxP30tz++GPP30jDRLQ+tAl6K25SY5eWXGY1wmutHn5vUYGwE9soo0q3p/+eLeiAaG3%20oaIwddZ2HdDc9Aty1Ese5Ejjpz+C/AFa5ghtf+zlB1B2uZ2syI2RFIMgsVW/jSbbzJJRO63pAXJ7%20tGnpAei8mYAvmZb660rNe5IjUn/KNbdc9qy/5TKZT+/rivx75LZ0UiequEc7QxPDLdcsWhjEB7n1%20fnujBwgvAw0MtKE8rc609IHlljflF9qMADSQMD0CrFHhdilGR0HQCHubFfpaSG7zr5i+yW8qxzmE%2035bM/HdrjWBajOqeRX/K6hZAc9PPQWpKmkEdMqjUdbJ+fltyU5m18b0yws710NHc2NXoz3EDNcI2%208i3CPXcwwiBcGzI0t9uMGMIZcssL75dobiDvTIJT5GZ4DM0t79heTm5WhzZtV/205EZdxovzvJZV%20SYjjHpBSO2gxEPi7pWYYEI5aEcjkxqjvmlaPNGhbSXPjHjt+3lA//kNYaS5ZYxNhMnU7i/VRkJAL%20zZLpF6TlKBoqkOamssHvcyNftJns7yxE1gL1Tbwt1nUfMlBWlEcuB/XXS0A7YSDh5zQp48wXaj+k%20QZo9LVxQf1Ro4qE9cM0a/h+Wp6HmBuvhSOfbS0zIwu4hk9toyzw0t29DbnS2TESXkVv7wcrxBzpH%205Pa4mlscC7mE3LSbLO2Nw9GxthH1T+NH0/e1y9XA2G8fTEU54ybym0FutMRKh+jBySyRm+qSDk4n%20A0xFITfiYZoqoHWqY5/FqF1DVvqCRYa/Y4pJbR6tq+arKAAniK7mp5Y7R0GcMEGKC/sWhIKMuf74%20a2hVTBdrbAaPI9l05JMr7Zxy57mdlmZAgCOtmaWEVX+09Gg3pAKx5TU22nNu09sNBUZUm5quf5fS%20Eu5lYpLcsvaQG2nGkeZGwXjDLc8zmCU3SCl2NiP2SzW3aXIblMFjaG4iJBrBOXJblzTriXqVC3Kb%20WXPbwzL6lucjZBJkqkOH7XUI4u2RG8QBCEFnYnOMtaCsVaFdoN0xfaUu8Kv1pyM5R+QGQeh3fTP8%20OAhfBEn9Cq0LIvTOXjQdb/fkE/k6+RXQgAiHyYDEiHfRlCw/xP3hRZxBc2MaMPa+Hvn+85Jn7CE5%20wNqYBg7CgFEbkEbNYAdZgj1yg0BJu6dQcUxnpAwcYUNuNHgKcyR4Fs8LfQJ8XUIYdWxGsD1yU0X3%20SHaEpSMPw4T8TI3o+Fo0v5Tc8roUcbfTVOEpNTcRrjcSI6icxtn0FNeY3ObaA2AQpfHrNayjsFp4%20BmgD+uHrFj5IpjU31WXW9FxD+z3OXUmby8BNZhY+LW3igow4krFoTo7Ip38m6WG95iYZIRRky/nj%20G4tHWGudES9vKFD3yOB5LlfOv/m5s5JPtx9ordgrXPh918hT88Cd1lE5RKy875EbQJY1wi+y1/44%20Dt/Dhtx8EdgbbwjF7hWC0Qjzp5DAbcltf24f7mPy62FWc2txKbnl6Xdvg0Hokpt1jMcgN2mPqPdO%20bllzO1k+0sC9fZTR/VIwurtMIsnhABTI7UaL5hCH1sd0lXYhqC61FsVkD3fyQJqZNIHCvnn51jsW%20mswMquZGCgG0KBbTV+tgnk8OoMbvfOYFcMgta00KhyaJ215/Ixx+Wg1Sr1/p0GwcvYjPVnFFa4Lg%209faAylH1IS0Nd9LHcIQD2eTWQjuftPMZcpP2CHGCPHAeaW7jEhmQW2zR10KC4CiU1U/7mQBT5tNH%207xR+bxXg54FaPxhrvG56bpgj99ZYWnTertvGWAGmZzZU8vOMgcj8rJxd9Yzm1vrj+2pakF/ZW/lC%20bq39tQZti/xBJJqWym2+fMxYeaKZEhfEMLtWtkZtiqvzlInY8CFfuTNkcpOGoylPPoXvHXCH3IR8%20FCJSqWkBrclpOttDPhq12i0t9pKvTTsj8hhpt2lp/Yv8+qHcVVlFmFx2PVl7a2vg2oEUrdKPnJTn%20LIfIjbJXXVHXe8oLIE7ILAMNsae56c6vKe2MhdyUMNMFmFSNl84IelPGvZEk4/Wr+t7maG0CrWwv%2086R1VDgtzmomAtOls4A4RG6gPRuWMRqJemePrgXTH7RIyA2ZcpmcLR80P8iSg7kQXka0hfiopdCe%20iwSqwSAhFpvXdap1pbZtZQ1LHYYrROad/w80iVgPym1MHUMahHBU1iI34iZe8oJWE3J/qRqjdXAM%2001Lyo3Lh3uWzcJIXyH3xt+T3r2VXUzlHs4LgMMiAu5eD+UXTWTQki4tya9fbwKiOu+u7nfoagfSj%20bELr4upyWxyQFKDss+bW1qkgW8rxxWtTYChP9/vV10TVXxS/39m1134yFnKTFxqunz8q09IWOaqR%20sC1myA3y3Jt2QmxPRW51pDjCWp5Ykwo7iO1acjuX2z4gJD59xLkyXta+htz4uIDvmhbNrRJZ7Jai%20XTFl2UMeRH02sKy5hRvn4rTzKtBx2GGlE7OeQ2cnbTQiPWvdyEnOZPMOzyDNTMH8oNV4eNlb3vW8%20MeZf7izwa22qXaPSb42gAPxRFujpmNjT8fHHzMXThgRL3Mi4PFuZofX5RgZn4uw+y0Ga+CVu7kl3%20kcGeGbSQgU0LSGUJWwzT0iWtZKj7jb3Fs3reMcijcpAsTH1xow341WZA1I2HYdZlA4LCt8bzbfKQ%20F+KifWFP/jgMzL2go2q57fSwmpYy/XQWNrMeda1BijET5sjNRpSJNbcjcnOWNnMGj09ua8QGQpSJ%20SKWHEbn1pgqj8pqFNMggt5iqC2enJuTs9afnG80Ne/+Cs9VfbnC91oEdYZGF6XlFfPWZs3IcJ/E3%20GxJo7LQ31rB0tIKOxdQIOzrFxzdxVoxOIlCXpNkex5jR3IATAPFZ+491p7/+/mL9g3tpZmhQrsWY%20Pf7onO63TI91HMJh7r5ehV8eSx9i5xaTofDV71+x7u1pQvih1WHP8ZYe5j55FDjbX5DPfw3e0qeM%20yDeAJP1qZLZoo/Rd8zcD1hipV7DeUAjwxSJvC9ZeqHeLOBwarMnNMiyNYzUNXYRaRzJDbixos9Au%204hqT2/6GQZDfcXoZ58kt4r9Uc8uExsv4dOAeRmWw6XA04oGmOwu0NdbK4vW568gNUJ+x4UQ++/Vx%20VEsQoL4Ysj5ytEaOhzKj87CTqM5Ox247NUTHgV2BuoQ02inbltzWUh+RH2DHlk74q2lNHGXQlDpP%20QwHyLARlBnft0qoPLWtqJ0G85G20rncZue3LsXEteWGwwU2DC2VPvgDk1u+/2S7uqUPVl95LvQSb%20DYWMtShldpvYd0xu1V7kpgXXfXIbxZfcU/pHOE9ugVFhjqULQB6aijKtGpLbCc3tWnLj/VamkxAc%20ZZjTuITc0ARZZsia2xp1FWRUXtslj6OS/ds1FjoyPll3Ii8QS0skxJXtqEtpdxkr8uq0qRlyQwbI%20lfQgUNKBoKStCEwXpZXh/uPrqqWpzbsG5ncHaGRFBtIPDU5lX2Ma9YFbaG4tyD9G5EadiaTG5LYF%20vnS4WhsK5O0spshtPUWtkNrskJ/GL509r7ldqrlRMKv0JrBU1kD+FnrHzVXtA/SKmqals21BJufI%20bdPgTO5dcpvIFzLo7QLKMDfgS8gNsMywJbfJxjdZFy2WIwoJrFO1REJ+sxYj7aE9z7ZLXuZ3tMvY%20gmkTU146LwTTI1JpV8AJwIhNBKxO2+50Tpamg0V3pnI9XE1uJ+sL7TrWzPhVufcLiZ8hN6DyoXzb%20I2izGJKbxPAX6U0o1jzyegpzXT9mYFMx7n3N49PH5Vk/KYfmhmosPzQ23WeDZofRM/P2fC931hpm%20DOGoLMXh8VjD6j0rLQqSKwuY8iNDfnrxtnFCIrqqLHJe/DnFrzgxkI3ntZQdDaItL0iFaw6XZVDY%20bNCcWcvCLcuu+1VZWx2295JJ/jjas/o8uHWAVbNtn7tgKMCXtI19+C5hA/KNAUsclrZ/P6wMhgwk%20Pa3oFtNS0oK4fBfV6ooOicbRpsXzr/7LcXX9rSU3PbdY3vPukUyxg0RoDxVVgi5hGc5obrNaE+WN%20IsR6IwQHoWuqfSm5sVmRyU0x+LVXJgm7mhugw0FqbkoFCYzgdGIAiTEFyq8xAQgwN5SxJrI/LQ23%20sXsPo8oagZ0ZAKHsYS9eHeTNr5y1GGmv7Oy1GH2bfxRHD2iTqqcs+yWaG1Nt6jh2hoGRiDUydjnR%20vOt32OZIq2Lf92j3HuSQvshtWoPOS0FuPeJYkVenk0yRW4I0t4W0/H+FNDNdW3Jr18wUftl02enI%20OnrRm2GdOedW28Za+rNLIxAtZQHRS2NmUDxDbqzfAcqpbev6lL2/YGDXUayH5NaFCUylMOXUN8sg%20Ohr9W44LWMdGawHc54L8JtPSSeQOsYe9eJdT/IVMehjF3yO3UcM6Q25M1fQbEdeSG3GxWwq50WBF%20YRzwRjukk7vNTmecQdtgZ/NLB8cvrwzpng4SJFJj3SUvCzc7LRUgXzQVX1TvtFPJIFJjEyK0yyAm%207LXpkDGzRMKu4QijtirNLac48nuW3JiKMjWPPFs7MDOruckHSwncEwfKRl4GyW0hNqT68V5GbgUI%20rs6cz3j5InaxnyU3Mt6SWxY5yK2/rjDCWXK7heYmUgsNto89ctNILowa1pGMa3z1QQdcS25g+/pV%20/PoVddQe4bgVdKj8CDFIRhlCcP5eZDmikAkXcut3icCM5pbDUx5ZY1y5Wrp6AV0aGtoWUy7WeZGP%20+x5mDpRLc+th1FZV93k6ey25KccsXwDyJcImnRlyEyBIND8Gi7at08YYWPPXmnu4ktzqRww1HQMQ%20HZ2bdRru8/x+RG7RKPfJ7UzhgDPkBrGoYebC9BRTpwB78ZJfvpEPmTBV72GP3LyxpfRuQ25Vo7wZ%20uQ13SzPO1VcfEUeP3HqxozWprXDPO6KcS6ttJ65H5LVxV5001yVW09zyGmAGdQrx+YFg66ysHftB%20V/NLu0c7Q1HgvuYp7lpyW/KR2siG3LLbwVEQH1D9rraNtqxyG3RNTGjKQBCh+W8oFPJ0jX6Jt6Km%20tb7nDq2NPjlq62vfW1xIbhEZwjL95HhAaG4VdGzWZ/Q+ozAmt2D2RaVfCrGmtTdt7WFJN1fIADSC%20ltxUkW3R7ZEb5YHmSqOMqfm24HfJrZli3IrcGGyQ53HILedR99t8j7CEsPplbdffRiijvzBHpttB%20cFROp8ntAFkDGoH2haFORQC9Dp+xPujcR49QhSNyg4CEUbue1dyETG6C9+uJfpiBlrt+t/QcDsnN%20xVwJVSvDCedviM0ae1ljEyA8CI51udxQNuRW4lajHFWGyO8M9kioRY/cUH2FmUYAguhfrHb3Wql3%20p6XN1PsW5IZMaNhok7cmt3M1MkLEQh1LQ8tTDtqZ3lDYM1rDYsYgO8op+5EGQZukbOl0cvPwbmLN%20TfYzhnad4+oZ2gQGmfS7rZIntLfwRx3p3ttEuR8ZtMDluZGBdp2fZah7rjn+Jd0ik4znLT0fGbRU%20v6a4GbTbePcMfQ+SZC0397019lvfIbkRMQ1LjStDz/F6VZsQZ3vilZzciXqaG3YLuQ2IwwtGWt0k%20zpJbu+aWR+NZcvNNFTN76yC9MgAit0zit9LclLdbkdveIvYp7IzmuUWNyqyFd47UTtpyUpuF3Nqy%20zjituR2Uxyov1paq5hZtLMuZ6+jMhoKOXWSM2qrqnjYnyG8by1nNTef8cp/xzadBWfcgn2huI2Ug%20MI5zalrKKF1/2i8iE+H5p37epZ/Fk70908m5UpA0TjKL4VwQfrBz/1bAvCfn90YyjG6KB0Oh4xc/%20SxgzR/euYZS09gz+3z975pqbhzV5sKfByR07H3nJj8nThtc903MMuzjZj4yXU4mLZ8LKUE405sXO%20ZPfysnv8Ml3zOCws558UnuuRYcHa0zDZVVd+35T1jOET4VwzfFv+ROM9iza9FkpZhKWOtSE3cwcj%20clNnP7tb6uQ2Oe2is4rclP6I3GY2FDQtpV5b5LgyNC1dztEZst8szy3IbW8g2YP3yYbcePd43R76%208e6QWwTQYU1/WdpPideIEJYpmGsqncVzHQnRKKGO2oKCpGMQX68yaGi4nS2cUcX2ALm1mps6AsgV%20NRMvpDGSdjQS0eBYmM75zA1rpUmmxjeDRXMrdQHy/RkwaNC48rSdBteuk82h5jXu+qV2RG4gtLbo%20RKojL6dEOkfkpjWu05ob8l1Abosmmeozt68Zze2hzBJocxaj3wujtqq6F5mD7DfLc5bc9CmmW5Ab%20b18gS15zZSDJLxSMcGpDwZpOuQvsjdRodE586SjILrnZVILM90bMWP+4Ys1totGt1txKpZyfllb5%20aHAjeUfkRjntkdtqDTA1vhncmtzaBX5+Vu1c7ZxDTytpQb0EwX1Z6qgtJ01ZH5vc9sqCPnBLzU3k%20FsqHIckxaqunNbdJ4gZH5JbLBk7BfusS6E1LfSCd2GA6RW4t9sgNuNCsuamh7ZAbfjFjcsP9nGYw%20qlhBFQw0LQWqWI3yYI7cKlrNjXuNkl1ys8ZzkeY22eic3Mxvln1Ebtu1zXU998jtsbF03B2QH7Wj%20pc2lTgpUp7cmt/wmyTrGQC73W5ObiD8PAMong3YPqvvHmJaK3HLcvbIWtF6Je6uhZ3Lrhx7j8cnN%20MqWCnCK3TmWI3I7Sa5Erq4e8zU66vJOIvGpQWVPKfo/iBV1yK3nrlQGgnLyTJMLaJ7f58jizoaCO%20MUL7PbenwKjMMshbDIKXk9vFa24HBJDjIy+8loSMSn9EbrXdjetamhttTlA+c1wZGtgfZVpaiHuk%20ubUQufEeu37rQT4f9SjIHvpkk+ysAsnUDLkdTUvR2rSzNIulspAj7hy6z4SF5kZBQi4qTDUQ4BVV%20SGfUYDIYRVcHHg0LuQ2mpdLcFnKz66HmNokjcluVT8o3xyrYQMj4FprbzJobeVM7Uj7bclLebj4t%20pYPSzlJ8Oe7crqlTyC3adfjJctY6qhsjFWt5gTYURHJA+fyWmtseueVciNz4elCbu+Pd0jEeVXPD%20nUx1yS11fAqSjON/VRnFD43A45okN0nlleVxpEJFZsWbRi3SgACQVxWrBgKy7LkRjLDW3OJultxy%20Izgkt1SOe5jV3MhjzvezX37wD11mbMmtyvtYmCI3ys9k319zexxy07Q0/7BSHsgzuWHPsQ1k3CM3%207GpbGZexSI3zZYLkyelmSHP7VuQGVD4iN297fldzuyG3yfYODsmNLf7lqyCWUMYRuSEImVIn0jEH%200BakMp4JwBuaxaERri2cEdSAcxoCbmq4Lbmx5ubupWLz2pM3tI7sI7jmVu4FhVM8K1g+vXOWRimM%20yK0bxw665NbJB+nlfCNP/MJ3xWpaWhrbanv+RAPM+PL1i2uJ+TPjKsNDTZHys/zQJmknS1lbG8od%20VXnzgaS0E7R2QF4vITfakeom14tkQJ5MMl7GdlW7BlnGRXaLK9uP0NXcDsgtKxxCbg+rMmva5BE0%20Lc07vZR1239VVnvx8yWitgxoG3U2YXEO2tshufG9cn8lxjSROOcWoLG5+RQ/7kDl6p7Cxs3ti/Fn%208yO/7p/w5pd7P5Gc3JgOuZ/iLuPfjMOUsH5N98ThceE/pb3Ew+l1GnHxiz3+Mf7dsiID7m6HvxKX%20u3OPe/G/5Jk0cLf4l/RkTxxm7/EVe6XnbqSJKXGvwhW/SlPxu3/KqPhdwhe75VrsPCzP2a0YLzvl%20Q9cim5skJ35pqMSLXAKk0n4yfN2Uj0EcrHfS3nJcnn9kJi8lXZdL7aAYdy95kl/CLeVH3mRfjNup%20fEq5LHVHucg0aS1pmj+XBz/l2ePjXulkGYof1Yc/k67ksWfK12Ww5yWvil/+cJe8KQ/uN/mTX5k2%20LQ9X4nf7Eqdkcz88J3+ya6+LrOW6xKG4iyxKW+XmV/KAf9WR5DSiVDwC7UOD3x4mpqVqou31EXHh%20yH/Ht0PW4r9e0UZG7/PecUcf45Zy1Zrb4+E7aNp3gk3IxDWPS/x+BzV/Y3zPOfonlnbTUnb66XdK%20bnd8L1g1/6YhZbd1N5HuVv5fMVB4TBbeY1riUWrndMQzfu/45+NObnfsYEwHow0NftKw/TGWiq/+%20c34YzjRxZe3kt1/4wZn3vlGhl7/9/0lSJG3iYFedKxscxM1a8Y8//FB83Unuv4I7ud2xC3alMPzo%20MkbkhIE4uHI+CZLyXUMjFHa3OBJBODZvtCElKB79Khr37NpxlpEF5oqvvlP7/LfflzQhKQz3rPPF%2088/Fv3b8vv798Pmjf+WWOPmVrN4Zqjv+3biT2x19uNYUO6AQDAZS4h1SiApyQfuCxNCS2OVE+9Lx%20BbQm/8k7s+NYjDQyyIgjAb/9GOTo4YzQIEbu2R1rd8Y44iBCjDDvF0ILwot7fhD75avf40dszA8/%20JOIam+Xl+e+/up87/ju4IbnNrn+Yr+50o4TeuNVYtynoOdmXTrlG+7y2ifs2jiaU4m3ib/3k55Vb%20i+J37UdPJaclrWob/2sY7uJcl9xaGVbw+NI1+yxpBYYxXInHivcE2vJZ8h22y1msVXn0YG7JT1sr%20C9xPRvZpaNwVm+wlzyrM6kn39Vpd16F6WHxYeq3v1KqW/2BJQbJ72CZ0z87gNgqXkO3XfrZxzOJx%20NDcX7EConMFVZiPc5Vk6CHso28itZ1/t4m4v3n2MQ8ql72Nl2+ZtVa5nMZbo+8ec7Me+tt2z14k3%20mCj3M6V7xu8uum2/F7vZrfLQ+Bnmbyzp2KXBRNnN4kpy++qnyavgfBZ4fbiOtZh8BoppRp52uHu5%205zNJQK+E6MQ70wvikDthmOawcMyUBhmIFz9+aNCmRgqLXwpMr8X4s6UYv30Yv9bE6Eh4IPm5koae%20I1zIT3zyj0xMu5CZw4ikiwzEz2FGZOQef0qb15nwq2/lRf7iYCOQvdLQi/x6Jp8YnpmycZ9lxZ74%20KRdAeRAn00Vkdfnsnnhd3uKOf5ULcXi5lBPsPJNOlOt0U70Rrk1P4QfxeIcKt62P47TXPi6JAT/V%20V+8uUHwtBLCh2kAmCN23YbIfh2KqMXbjNmx9Flici12KfxTPCMtMZCPjOVytuanDCSIBZchJoryO%20AViDiSf+RyeKLwFYhqyDA+3EKZN0Or4EzFoK4K2JSgRBWvqaAJ0UGfTKkIhSb1eIKPSN/iCS/JN0%20yKFOHM8QBzJwelrEESRgsppdEEUhjvKM/zWhmgxOFJEW7r47aGFUhpJFr4VJRvwCxeOyGKnr9SE9%20qyy58m6rXlthFxE71sRwJ288Uza83oLckoFwyMBmgAiZ0+KUOVC+nwa13eR76qci6qsinlc2K/cS%20U+qIXLOfeE5vX2CsrNdHWmro9qiL1hcVJ1dvy+lZxuVI9vlKGCBZtvaRtp55fc1sNv4yZNMelo7n%20GjbQPuOP5+gT9TmuMgpHnIv7Ysdd6dvuFu5gidP/X48JcttLKn6vUmBnik6RQefIhayOKtCp5ErH%20oeMRBq0nP5NxX3S2zsczBUOnIz1e0wAQBYQAgdFhkU/pi+x4hpy4yp1nEQn+slbFM+Qc/mt+/MiB%20/ZEfCOGPVyaH+eM55wEZPY+lgeoZPxgACSovQKQlmQhLmnoGvCMpogaUjwhIeUJGZMCfCNe1TLvn%20GTmQXe4aVChb0kIOfmgZEFcux6cCaQbxqpXoOUC5rd89xF/tfID8qKzlVySteqYMKFO5q74pA+30%20Mjjx7PVt7lFGX/zKj/DEIB5p0bEVB4MEbTMGjvWMRIiyD7mRKYen3sgD/kmB8LQZ9T3CUn+ANHjG%20D3ZssNB+GNy5+qBYnr3N8bEIytieSYf2ArLsACWFewgU4BeoLiQLAyYyKjz9AtA2aZPg7Zv4Ojfl%20RXjKD//Ihuy57q7B46y53XHHDcFREIEOsnylpGgG6miCOpZ3EfMDWajD0Pm8U5kfwkJqPDMTgBD8%206y+WBh0fUnPyMgJA6wUiBvzzIQnCEw7/EAsDPB0WMovBJjqwE4gTga4mSyE7BgyXpRAD8T18/OS7%200UCyIQP54J44NEvgmTyLLKVxM5A52Vk4pYEff7a4CYc9z+xCoyQ4YZs/L0MrOyd0z7PZJ9mJG3+L%20jCYL5SzZyT+yUV/Ir8FbZOnPFidu1B9yQcQ+CJhxWPrX4JDcLuPQ2zDvHd8/RCDfA9at7t4G/+u4%20THO7qjGr0e01vhk/d9yRkNrkutV8323onyTr9ejn74ztGUyTG2qp1oQEVEqAKgq0gK75f+uuZ829%20WU8Begb4leq6xtovKrFfy/pUG/co7ZEs7bPib58zWrtFFlPRgZ5RtcFYlriOZDuSJT8TlnRHfrQ+%20qbRUZ7qOZYxnpjlAeRJiehdTjFh7AmsZHh0LwV2WboTahl3bt+7l+YBc+d+GFKqPip7fUfhALNQ7%20TJZ9vxXhT2G3oWbjGfs0+6EyVMOsQ8+nuodT5LZaALWOxhybRk9D50rne/nsdSwM2rOucpfhmU62%20PPPdpvLMnN7XEywuua+MEUd+9rhJR/7lXp6VdnsdGZcl+clyrgzp9GRJVzfmJ9svxohAcXO/CTcw%20Kz8l/WzHehB1sMSd/Vs5Lc/vP/z98vmbxT91l2WVkWxuUp5ZeMdvIBojBAco+0vAoMZis6N0CBH6%202avW2NpnkbwGnr2BQpCd4mqfz16V9sZ+kI4kqrJVIlvsSnktYZr8tWmdvbbxLOm06ZYriN3SRPry%20Uz4YWp/X5SH7eK7xsQ6ImzYvjnBqWprE9v808gyN2M9+ikZe/QeWzJSrI2Ue/PGCDhc7J2Dl9zsE%200n1rGZU6hAY5vHsbi9tgJBt+Pzy8X8JwPYO27peGWRpu4Fy5cCxlNYBaGhpA/foQr3bpWTu/2+fQ%20/pdnCyd3NFGIPT/LtM+EI27iIk7CLG4Wh19L2tx7Wh3ZssxxreGIJ9xrvPLH8yKz3M3e82f28lPt%20Sxir+1Uc9iw/2V7Pi6xKO5WPrh5P+6x4y+6sDOGzHenUNMvvkJofniPOCMOMj2d3L3WmdgVoG4QB%20GkD3Wthla24F6kAt6FBoBFkwwQu+dD4RmKOwvO/yfHqzaB/fM9AG3uQ8fENQlmhiAvc0qBHwvxCR%20lXsmlRnsxX0KaXBTZwBqtDdL545/HCDCDN/BTdcjXEVubeIZb16+NXLKo3jAO92bqmFk+Fmbd8+t%20YccWfe6s3yP42sRLI+lz+snjgPJEExO4X6Z4Hfj37ROxnC3rPumcL4lhiCLbndz+u0Cbyxi3rr7L%20Lrltg6xtNMq2QCNgs0Dk5RqYNVa0MSCNQQSoqRPPbx7iRyq4Er866Hq6UyHtcK0lVjmX6dJgejZC%20jo97hefMD/d8geK5qdNObgPZ8Pfx8/kpX4uZPIicJBtgij8KQ1lnMOCgTWv9YwRk4cDqSut+RNzJ%207b8LpqjX4DrNrWHWFRKZAe7z4qJAB8TNNTqL79372JFlavru/YuuhudIce1pKACNsGKe5AgH+SLT%202/fP/VAmcsq8eBcEBzzWIpN2gSGW9Q7zfNrVb1z3iAqQDjJiNECI8HrIdSNUO9OdO3W1yGLTAr25%208Ni4k9t/F6Nlr1lMa2759QlhpLkJmvpwhSR6oz1EgNsXTok/mL/PkSF1VLQeOnYmswxfa4I4B9oT%20caOltD9LeASFY7FThEGn5hQ5ZcEzWtuvb+NVmR5859cIUscsLgW/R4ks+XcpW1BGPhhQbg/P/D1c%20BoVRubTkpjW4o4GC+iEtfWjysXEnt/8ujvjlCDvkls7NFGQtBKKj03LNxtfMbOoW08pY5KYzyJ2d%20JzqI70B9iuMjGEjMz0qZKup2X97//fDhlfv137N0Avu0pKmdFDowHRKtT3FlgxtxQ26sQy3hLB52%20d3HP8RIP/kkPWXQs5eHjJ8+LT0vNP5oLa24+NTW/S1iTV2ljD+GQfzqp0j4y+OXqv/NqcUbeg3ha%20vxj88JpMTvu11QPlmcNkd8iSuuJeVwxkHLJu6xZDmdEOrm14s7iT238Xj6q5HWG7oWBkYVoDnQVy%20g6DaqZFrFubONaaglUL7zwWmHRGXbzpYhxV4puNz7QFiEHRERcCNcMRLZ88GbQwZ8cOO6EPR5AQn%20E9M6ITg6fHYDEBM7kJAba2Bt2kdQXl1rBeQ/5SWDRtArOxFrC/LGcRvVFfnMQ9merGi0aK590knD%20oWuz6XmE7K8T5rsmN5NX0kL8PTCgODxvOyju+vKNriNEuvb/KN4hcjmvy3wELbcs6NRXQHYsb8zF%203cLXdW3QdgzyWGPup3EVubWjt9bJIDY6DJ2AK1qaTz+toulQuGeDhgbQNjJwE7QoT4YhEjV6Oi/+%20WhIlu5Ce1uuyf+AEZu7Kg3YaPR0rTBorHR//TD/R0NDeAHE/f/enX99/+er2EEweaYjfNSUjeMqh%20EvBoPavCtSPLzyJTaSBtHgW00ijDWsk+wHz6fQlTXSJ+Ta1lqDfgeTT5RNatrAwsaK3tEoO25/Vi%20tad3kM8VFr/rGcM/Q3Oztv3wf+V+jc8P/DBNzlGLJr/WX4jLzefBIFPKaiGbM+XcxZ58l+PjR2Y/%20578iQ4l8ffhfC0/7l2znZbyK3I52M2BfaQfCShszgV/jbhUKqr/ISA6XkTUY7glPp4JA2PVjtEDD%20gJh86pnigYDooBhkYYRsiQFgRyFDpr++ff/3KzNcIRp8stZGGO511s3Ts3R9HdBIhfyjtSl9yA15%208ANpjEZ73ETKyKFGjOyEbUFaKlem0BAuhkORxOMjYOoAkCY/oIK7ck06q3oinOXDSczCisyYkkLs%20fBeONVKB6Trwr0eo012ANuz3TG6SlA7814f/WTryYm/khD2EBY5KhTLE/9f3/xfGOvgeHp7481Mt%20oq5yrtY5/PjxZ88DfSB6SuCoHLzvObmtZypqG1yP4gA31dxAm6gfhbDM6R5NZg2Rz9elg0r0EbnR%208SAADCT1+t0vviHhWoVpHFzRZriyPgb55YJyeysgJ9ZCrmguIdtXvy5pWxrsikIgEAY/egIgN+Xl%20uZEegHhIXwZ3KnYhzyIvso20MED+4nM4Mc1fBoQSvjyUa2iJ0nKlZYZhfXM7ZeaZvEDWgufZykF5%20AqT1+sUnJ20GDsA9eXcNL4FP57A2Kg1upvGtwcHv35fvhQHInzbma32mUTvZ2v3ymhj3Rn5uzA1N%20Gfue2xI2283cK0zHj6dj9399+rV0xrS+afJCdosmJrlyHBjygl+MyQ+poTQQF/eevuIkfxjz62Xj%20nyuqcqzinrlf5KxyEe/ofvFnYQlH3uhX7s8MV/dX8oP8tKcPDz9b2BcRxsJ35SUO3LwOyVf5waA0%202PE5Kfota9fgqI0dkFsveLVrNTcvLEtcV01p1PFi6rONkwZNB5Yajg/PhNlRWC3oaGgxaCTIwHSW%20RgLozEDh6Byk//5TvIwP2QHC+ZTMpli4QbzSIjFBSMjxl5MAnRxAHm+MxF5/trRtGg5Ci6tAPn5i%20juk4ecMQv8qDSoao9J0yjUgC5AO5MShQZhCtr8FYGEhR/rlCqJQFeUEbYw2QwQEfkiuHARAUecBA%20gtQVspIWcgI1KsoRudE6fTApxElD7KFIlv43sDi69gbS4htfGXSEFm151XF8FPPjgk781xc+y141%20WQDp+fUjHzhdu41AXEK+76FqbufzTf22A9QxajqeX7TShx+LTQPquWieaHD4PVsGbRvjnVLqnj49%20k+OF3PDMz6fxk2v8XFomCUZwvqjJyCosiVhH9k5mhqt3fmNidRrsvHOWK889A6FAFnxOnDg8HmNo%20V2k3/v+KDmokAJH6O2nWObf+wrgG09rbH/bISlpBkr84USInV/wR7sVrm8a9fVjCQhqQiPLDs9zC%20/OXkBlnHod/YvVz7CWLSVDXbkzc0RIgGAzlCvIyCuFEfGNfY0MJM/ucPrzw/OR7JhTs717InDrRR%205FL+sVd6LnOpVxmf+ppGycYKed97O2UftKuZphnokSgdig6ARsSVTsSV9S1dccNf1URrmq5FjNaz%20OqANEt8I0Rm/LmQmqHODdu1Nd2g1udNHXAHi29tYgNz4bL+mvWdwCbm5BlbKFcIGWd41rN0sbpFb%20abJHULjDNmb9bA+N5pYbXb13cjNi02Kx0Gt4rtHYlIcOg8ZDZ0CjgIRem4ZEZ9KaEAUs0PnRPjyM%20+Seck1KZ0ragg2KIAyKVdtiCFCRHC+yRA5kwPRDeiSa5Q0YerqRJZ2/hmptrdtaITAuEnKQVZVC2%20OW5IhWfilPZIHBAv6eEGUbkqb5qrX81QVsiU4b8byo01gjwNptzwD1Q+qotlCtyAaT9xQIrUSU+j%20OgPSW/8y/Vp2oW1jWsdyUijrWVzpdLrGFDHcRUrW1bwc/A4yNLNHHBl0SuKC5Fo5mSqJ1DKZeTql%20k0JekjWD+LAnL8KK3AhnGlJgWz60Ma1rMQAF+uXYgvLXl4BnQFl5HtpyNXl75ej+G7JXnVVZe6iD%20RDszXOGA2EAlNzybQWvDDJEibROnsSI2BSfxIZ4gund+5Tkb+Yf8eFZY/tNZXauyK4ZCwR9Ai0Br%20IQx2xI/W56RgIxIdHvgU0kgVdwhO4fGHPekBpcOzp+W2IZuIEY1M9oApLR19kdHSd/+WPsdARH74%20gbDRrlzrKTKokkU8TFchOzQ61vHwT3xuLA40VIAccRPrjoD8gSq51Y/J46Rtfnyn1q6UC7/ETtwA%203xiVD/aEU/kFIk7KG39oQ6Np6Qz4pLVrHA8Py2eqQZW8oqYTrk4mf8dGjbTifK9n2bUak08RjTBw%20dw3PiKuiJ4HJAIGiRUE0pbzl06dnJo/fJ03LialoNyGzZKlwYrAwX1kXpu1b+WdyI5X1M3FVGdHc%20iPPMtFdQOwUeo+drm3+5kcfIX5QtBqwJuKJnT314ea3s12nmctslt46sLTZrbj41tcbXR+46fc3N%20YYWBTzoxhoJEc3EysHvsiAcyRGsIY9OsVYeK1OhscodEFlhYOiwaCJ2NKbL8cRV4ZrRHi8Je8nPf%20alLEpfDyR4dH5h6Ik+k0rpF2TZ/v7ut4BZA917YcyQu7vjIgx6X75bcDDDm8r59Z2baAPAkLXPMq%208TPN7mm6NU0RJXEEgYrscKOBX0NugPrawNJpEen0y38G6kyKIWtXWYMTafRSEsFkolENhjYW97nj%20OuEU0lvcC7H6PR0dsij+fnlFGw67jFYbzHj/x2+NbOG+rxkFaNPS3ORfeaqts8aT87aG+U7lIqzz%20n2B13A44GZ5OIWrf5Xf0/R5hRW6+Lvb2zWo0FRZtIYG1nBlAPuz6MfXMgnKHEeFxbbNBJ5TGRecT%200ZBxyBDti1HEjzaYX2lvGCpN5Odupl2h6TG1wn9dj4n84R8/ru1ZeODx+N0WTBV988Hiwg9hkRMZ%200LxEIDy71mpEjTzacRV8g8Ggc224449zaqy3kWdMkG9MpTPIU51OZrdYdwMiJ674b8kNuckr2iFl%20ih8McmOWqbjJBBm0GlUXnTYj8OtHrk0e4FoSBb5WxDob08ulg8auOBqkryNZPcpPuAq189JhfWpl%20cfg02K55Qd3LhfWoxX5bNq5p4W7p0W65hwR++iM0t5bcJJMMMkjGD7/95OEBdi5bkfEItKs2L3rO%20V+UhtLa18iF42aXNQL8msm2BrDEoFKR2ksNdvq4b2Ghu7Fa1vyZUsRZ2ltz66Ge8RdsJ1bkhNr+3%20joi6ixb1+lM9ykCHxJ2OSqVAQgLk4QeLeyOLAcmkJdLBW2TJ2VTogbQlO8QEwQFIyMnF5HdyhlDs%20yhQBEidvpM0GjhqT0qMB4V/hiZcw+K/rc2toaku8uhI+BpotGF5UVsQreSBJT9c1RCPxS0mnNGSW%20PvRzgYH2GriW3IjN13ms06AFtVND4Npb8hOhihwmrwjHyaWsO+HPSYDnMgNwbcWeZe8klDquT7lK%20eHcvpIL9/77g3GVM/QIhQ5aNq9+7jOb6yoiytGHIYokTfxanVAUvg6WcA5u1yyLTcoWk7SoiXdL0%20/0KJ39zkrvwGSfWhNEJDk4zlmsJ1tXshlesIK3Jj2sM7hevfprQRDq3KtBPNgZXB/TnxLNbFJchW%20GkkuAoiDDkdHh9TQuBgF6ZRaCwB0RnV6kRB++Qv7Nm2ew46w+dr6FILAsqvCm+ZVyC1rf5Av62fK%20g5+hc/KIZ6VHXmJDAkToIMmwI075d5Kz/NCAqyRxhwz4yWn4NLYZNNRY6Cy4uVZj8RG34iR8pF/J%20Ta46e6QrqLJsweCyXtsN322Yq8nNBj4/jmNl7ms+pUPldHDzTRKMkQP5FpyQjLQA7opHYfSc3bMB%20ik3hZPDv8Zv54Q9rLzZwKC3g5V/8Ui8K4yRrz0EoEbufDyt+5Sc0L0MmgnJPPqkDhWkNAytXaaAj%20ssIf8uNP5QD2yO3r509ukNHJ2PLsZNponfmQ+CVoNDcKKsisgiMcNu0xbS4zKdMUnvG7Z/DXs58x%20FADk5o3CGih2aECQqv9yOgv31iDkn45Hp8QvsmHkDrlx9WMXn6NzK1wrI+HpyNijsagysh8MdjQQ%20Ru7WjTU30iAupqjYeSczgz2yoUHqSp50ZWqo4yiEQ16X28qBsPhhGilDOTjJJzmVJ/wvfkq5RRq1%203Ny/dSSuvJZFuhjZYRRe4ZAbuSqsI5o7WL5e0hld1dE5cuRruwcj8KXkFukotXmgUQQirDSrfZxP%20R4CkSAPNjY2eTG4jOKGYhrdHIE6Ai3a0lpD0OCRLnR7B88+U1K4tsjboJJ20zj3ZBMnYao2S+b0N%20xNdgRW40WkaL5SClNTxGBDQ5RuSZoyC3BmQ1mnKB9uhC+0znBm0co+mkgOblVyOmI7RpAo7OjOIY%20TQkzRn6QmxE1g8beO2YC+mVXNcARRmWuclvvppYdUCNf8r1Zn22e8fvjDz+7AZAiZEm7e7n6/t3T%20tLEM78hlqgeiw15OXsf46sTBmtuPf7zskkgPK82sA/oNJCF/xKsrWhKbeTPkBlyrSmUyQl63hDyP%20IBllaMO+Blra91L3pf2wBofMrLcz8Fb062chN3kmchgZojsCDfKxATmxGdFmIKaXW2JpSUGd0TWb%20FIdIb43kbp2XBqBp4h56RMQZJJEbU88Mn0KW9bQR+uRmWjQbM+XMnKYBNAYaSg/Yt0RG2Y3IUBiR%20/0JupeGta2WN0DZzqVdAgpm40FYZPPNBcWmIPugWrTRMaMC0WdLwa3tvhnDSYN2tuPO82KVnDJ0f%207Ql70kADoZxx45mrtON8L7dsTzjJqziyIX3cIVB2S3/81TQ3S1/h5UdmFfahrCFy3+QBQ3hk8rbW%200Y6YcbC0kcO06cSzaZbmH2JUHr1cSv6yXy8rmSIb9e/XpgyUjsfTxBXlFrMvwgu0GU/b7Mizox1I%20E1aaGztYz375YdXA9sA05bFB59TUNMN3N+3akpumicLSGc1OI4KmjBW5+8U9hZ93TffQkw9y86mt%20VQKL/hnIcaQ59cgXQqQ8MJCc/PCsvLWgcbdEtedfwE9PxpbcKqzcUkPjSBF+2nIR9s9T1vrYpvP4%200JRKHfZxEYdWn7/59Pf/PDdyK1OyI+DPj4IMylegHqUVra5WrsvywQ6IH/+YfVg+ij+lcSTbEXaV%20p9TWaC25BwvNmtsetsGvnRPPYk1gIQfkhmbVkgAEgGYDWMOSe566QW7radc2b9j4kREjJn5ybg/E%202xKINDftagbqlWMko3T5P5oWAkYvztCRN2lho4aEHzYnIu8Ruze+NM1Y6Vap0SBjHjmBynNNOuYn%20hQMcJ9LHOdudOkjN106t/fSOHWV8S3Lzjr2sI82D3EKMs0Arev3wyTcVZqZ/wjVfBfFBd3Jaeh7z%20ed/DzMyQQZRNULS/Fhtyo7H1DvGuxC0N+XEbXk2xJQ4AsWFaN4gQrYatbshNxEgHFmG8fMXPB8aU%20cQ/SvPjc0R6QAQLJBUzD83NtnbCuTZmMYwI7XhPLfriuCKpBW0buvyGcFnyVgjy1mnGf3LZgA4pp%205shfdOLjTvC05Bby+O5dWT9ancdqsFeGbOLMgrbALjbrbkfLFRlXkZuR763J7bg2z2GsPNWU4KpR%20O0vkFnNgzrhlTYUK9Lmvddw2sXqC+HHRW39CLrK4dNykOejrI/5CfSIJxQO5oa7XItpWC9oR5IYL%20mt4+0MTWMr559sLP2Ikg1whiGo3SbBgwvd5HfDUFHJGVykOIcD3/yc7Kk47WErDSPCIdRlSWN/DX%20OwA+iycjN8loV0iNNSPWp/JxixY+bR3krW64jOslYG3n9R8+LWXd7dh/xW3IbT69p8b+slfIzVIa%205yV7XLSQm7KoqUQGhc8ZuIfXdQeEMygQIVfID/MY9xi0hfyM4cAjV0ildeO4ApqHn9uzzih7nR3j%20gKyvzTXptM9sJnB0wvOe7LOB8LlCIMTJPfGwHoIcTE0p+DZu/GbZ3E5xvXvjYWXfhsXEsY7IO/Eo%207Z6Ru+JROKWX48/3SkP+MKqLfJ5NyN2EqSezAPwG1p0I95m13afV3ALs9Lkp2tt6IKzYJTfrQ7x5%20gh+9gTICgy0aPobZyCy+32lpi17pHYO2eAQGUcittrOKSm5fP3sHgNjwLBAItc87XPOr5DOJ3wKh%205awbCJVDkbVTLqD1NRqNFs6JA3Lj9aHQsvYLHE2INGJaurfmFvGg6cW6VgByozxp3KMpiqZ4LZhS%209yqrhbTFP4lnp1OQlyxbr8xGIBydG7gWXzS5I9JhusBZNv8FNCujWtpxB7nhfoRNOic6/2Wokq7I%20q5Ou2mAPqvOfXtigc0Ai+e0P3giZxdXkNrGhcAu0a66zmOkDakcx2JJOTWu95mYVyOLc7Gj5FLul%20gM7V7u7R6MjGqKOiSUFu7UI7nVUbDrMd5WjNTchkxU/fiRRGGJEbBHKG3LZloAqu15iaBmq6tSHs%20ITY/zLeVpd4hbNuIpsWt1t8CX7yLy4hLwzxCmw7xQylH6ZzGLnn1y8nJr9y3flxjM/Pr649///q7%20Edyn+JRVD6y1vbJpqSsQAz893EZz28/jNaDuZrkkg4GB/t3vA2tpOd1BO+JrOiDnotlQsIxaA+7t%20PPQQ5JYr+HGAJobmlUHmqaA9cmNBf51dEGfFfJ2q2BxhltyyLDPkxqZGeyAXoF3OfGsLTdSvS7qW%20owFh5zXBEan2QHsgHUgNWTn3BNpGy9oHQLs/Ltev3iDH5FZj6HWOX5+/9brfYHKwmsVKc+vAyW/g%20zm4wU0ydcUSDE1xyDxd5YJeUzsnyQT0TeVyKt9fcjtM8Azb0+AKN42TdUMe9ul8knIhvRW6MhhDW%20cko8R9CJjLUYIQ7p3bZwKuriuUBaNKw97afnxlocHb2Nbw9HR0EEJ8yiKUI4rdbYordgD5CNtb4j%20KA8iuYptPeSyGA0IPcTa4AtPK2vQbcPTJ6A/2PQg2sG4LTA7YNrKqAv85DnLH2xAoJGlttamI+3H%20Cc7IZ6QN3QJdAk1wciv3LZCNKSaamGsiZpcJLgNyQ2tjjY+NhVlcQ27U0aOuuVkdkhfOiqK5nuEG%20yg2Sb9d1dWwI+5nYGs3tb38FZvkoov9rSC09Z7UxThnPZ+AsWqKC2EhtRFJoGcv0s8Hx7ucas+RG%20miKOGXIDVcZaduSVc0+BcZmKGJeyaesqgem45JkndqUdu7vEobXP3qh6Bv51kvIbEkBtKX+0gTRo%20yFzdPMThUzdGGBAcGu5id2ND3Az2a/tYtsEwuG/dzRihOVmbxs8hcLf7VL7ZZoTS+ufwLkdnOFPH%20O6at+8hAbj37GYPcaFa6b933TS2DPfPTH/GVaWlwPT89Q5mJ3PLyg75WBM/0uWZtVzcU7I/RhhEE%20I5AYo/L6xfmIpNXcLl04nEGeVgFNS/c6KtPPiipbJbc5efenpTUOSIY0+RChk1s3/moHWfTOu6Ep%20zWhuaFXE1xJ/DxAbZcXxk3lyq6D8SU8ESbsA4xLcL1tITAMihrYX62mGRNJKB3xgd7W4qdFrikqH%20IOwtjychE0AG7tpdT9xzmtkd8mX3M09bITbW11S3Cge5fXz31g8Pcz+LW6y5SeZczjOgHXi9Wfgo%20pS0gaoH7I01YQNtjjTIrTyDqfH69daW5QU6cz2pPjWsnYpmuGigM7BGAEZXpiI4R+Ih2Q0O8kAUj%20jJ5JB0PH9jRxK8afrSMyXYOosz0GcnO7EpeOapAn+cUwQuEH/+6ncc+GeCkP0vS0TV7FuTZWXiU9%20/CN/lhGDHYTq+U/22UR6Fs7SUhlgPEybL7uyo4ps+JWM+A8Z1+WXjfyQH0gx/EfdX4Zo4Byvybvy%20I5CWALn1BlA+eolmMJr2BXI43bfXNZy8jJxYm9LaUR6wRG6gTRtyQ1NbfBeSY22N6RqkLMT6Unx9%20IxPCOrUtLiO3iFHkBnindYtRytWeMtEA4EhEDnJe9kl7nRYHmlmvpK2NpJhB0tzMWIQs8uapgb/q%20U4irZd7c8BiFH1NzC22jxo8syNZuNAhac+utaZ2flh5rUQJpglbTHMHXscoivYDMM++0Mg1G+8s7%20oSNQfmFi/YzOdAaUc6ztRR3kur8EDJSQ5xFG5KaWIHcInPabSWOF3PGaTjgCbYx02PF0zcO0iQz1%20B3Y6w32tua2JyuzK+iCy+qt9Rpoe/1sLy8Fh09wIozytc7rFLTQ3ydm+/zxONQCp/fAsfqOjP0Vc%20kxsa626cqU78M2N2pZyuwXrNzRL48f/ZO1cwO24mTC9caBr4w4WhgYGBhqaGgYGhhoaGpoGGAwea%20DhxoaGoY6K23Sl93SS315Vxmxs755tF0t66lklQqldR9Xr3qvn7VQy782sIt24yAS3ZrGPxHYK3f%20w5Zwc3U7Dbwjwi2E8H6jvc7kzcvQb9a58/MY2kXuCfB92N9eTCQ6EhI0nircokzSs3zfwki4jQQU%20xvlRrfIScQ+kmbngsnLRuHLe0loYuL/dPUzCDhC2pq0QjoAjhdu+bOJAc0MbkqDZGk9HhVtFu+WN%20cMPPhVQj3CYMeIY9jbTzBog9NXGzcMOG3D/Dh1/4Y+OELvIGp/exQBJutux8F5sJew3oTync2KXT%20GStAR8VIu1+4zbRtCjerCzYQ4Yhwg0aE8F7hBhCIEmakRZvbI9wAmthIe700ZuF2fsfjLRE68vrC%20a0W4DUCe+rEVgLZECmlN2cYnm9EIEl4SUr70tH6nvFn+A8Ipdz7GEXTkwZ37nyChycBHsOk9Vj8X%20l+xhIxwRbpM9s4ByqYd2dBHQQPYs1a2F88ycluFK17YjT/E6WQBlZGsn2DVZiye+sVo8B5XmxqCG%20LO2IASd6ksh1BbDHCFT6msKNAZyXejCBZc3ap3tYLrQ0g6FwK/X0tw0q4bZP2APoCeG0X7hxrk3C%20jLQY/fcKN33bbS/aTn4EbH6orCx0PL/Cu3w/Au3mE8jDdh2PCjfA0pQBwgBE8LjwKYIKyB9bUwgq%20wuZw3SmNBjDPyk/HG4ihcA1K/FhVyN/R8IT6E1/Gc5ak+Su80Mgvlk3o8PSIcHNhXu6Bfy/NBCiC%20tRXEsw1OKeq00EZ6AC96IH4W9iDzp1ufItyUZyVgzT9oSJR08siol6UHUQm3MzW3rSUDwgKbD0s2%20IOHWOwQrjATEtubWCrd+Pj0wMaC9HdXcxEuEB3nsFW7Ok2sLN3htk4tvRpR6rWlu7SzeArsu5g99%20iXcNR4WbNA9pahJQCCPXUBAa9LXS3/ydzqJRIKxmhIaCjwapwqEJrURLLdlHs4DAP2suLTB7sLLA%20nkc5/nntItwkODy/QudM2Xy3EG4lbg+tcHPNzYQbdYcfEsQoBPhpA0UQXxF8nlfhRa6zwOqP/Fu7%208VIQZopiWQotmBZAtTIs1yPYFG4Yu9nV4oyJdktVUO54l9DaPn9YX15lgUFpnPDPWmaLU4UbdamE%2028B2N0IsM/cLN7ebFeGGaQDsFm5Wzpr22kKD/RTktK1w0w47X0ulY4ORkOv+Wv1gYGbtbq/mNhoK%20797boOvUH163gxkQF4GIEOiBgY1w0sSMEFTdSdNqLhkoAwxk8oBPLtymT4xHHgiZvp0qMNLceilc%20IPld/OcZGiWc2KGkLAmgnkaGYGvz7gk3xpcf5Sh2PKWpdo87QHODf5oU6mXpWsp+2C7Nja+CINzy%20V0GQ3AxIV81x1glpsOn5oKPTkn8vTI6BrHsax38x3oRvjpMds1DPH+b3/OUYfA8maPXM9n0O33Is%20M9FyemE9x1I0zpDFmTXsbgjUNl7Pueb2OOZB69Bo6EC9sC3HYND9vQ0GrgLnILXhI61pvUMW2ABH%20K6Av6bcUPFURGK3mtqadrMFptbSP3mfnPKw2/ox27pqG3ate9DEElGt6HWgXlSUoYHASnyt5jYQi%200Of8ESK+LL37v0m4BaCL8OD5koYs3GgPIOHaQho7Tu2fhRs0s7GgiZw6IVwlYJyO4p/R004x4yAs%20W1rIm7rSBkCambRCF26F5/Fc561DvO1vuYz6RC3cUiSRBROi8BAo4RnxwnZSpLPFO1d729LcdMwC%200Nh8RWFtxy1sbktsLkstz1NtbgCBk2ndAtqndlllV9yruZFOQmUP1MlPwdT+lsMsdMJPZ5LaDrkX%20vJNKe+Yvz1AGEwt54vi6se4pj3D6IAPb/WywVI44diUO4R7PJlCPq7N9JS2OpSt9A3/S4cdyjThR%203nyvtNj3lAd+fmbN0vIdPwazx7Vwd6k8Jk+PZ2VyxebG8RzClT/x0DZ9B7XkL3/iINx4hi76C3EV%20rrh6Jlx0cC8/hFbULerCVel5Jpyl/KePM59yvtCGIKcO4g/nDhF6bV2II3unHPUnHuG0NTyLCSLO%20jUrwAYSbjk3pd4DXcJbNDWIlhc+1uYEt4cbyjZkWcGUwaHD1MBIQm8LtDJsbOLosBWwM+Pk2T2da%20Z5lBt0CaI7ulLtxObKc8a8/C7Xzoq710Xjp4IGjM5bjmdiZyu2ZQGnxhsN2ZRkNfRgNlAI7AgAeM%20A11pN+0+rnGZ8aKB66f82VBofqdAk4kLgLI8zW2XNTeEiZdZlI0WmtRw5IujnrK1cQ9UF9HGe8Bg%201sZrUNd50gswvnoanedpSonyQlND2KkshKQvj4vgQihmxPvL/+46/A3OFm5IZvAUwg3DuexLNHII%20tzEOC7eikcLsc4Tb0Q0FlqUINzQ+XAjHfWWygzm/ZqbuO4Y6+Sm4inArPB+BctQv7suXR87BSLhl%20IEwQXCyrejYlgUHdWy6SZi0dYFma4cvSlR9hQQggDDKycEMIr5VJ26ndfVlqQhDBtGYX3AOELgIp%20g/G1VX8hTx5sKLDUlxlAsuVUnCfcrONdSnMj5ZZw004kIP7W0u/kZanVhWWDcHRZigA+ItxCUEcZ%20KmtduAWf+Q/Ppc3uQQzI/fEz8gx9Sc1tDS7cCm9CczuNdmFLuJE7/GG5hc0JDUSaRYuRcCMdg3uU%20DrTCjY+bjjbHvAxzlYCz5yzc0MAQVK2dS5iEm6WDbuKx24uAOwfkyRI8gz68V7hpZxS4Jlc0SbAq%203Dp8b3FIuLWD4qk1NyDbFCVtCrfB0m6XcKs0t2PC7eg5NyBhpl27Wbit8HTYwOM0PiDL/VFca1m6%20BspRW4Tmdl4fy5NWizZn2kATZK9U14DKfWB+wl61BvpYBj98zCtYW6Dvql9LuGGk9+Wh0TPSxCrN%20rUxwfgwlTVinIgsksCbcnGOp3zJ5iAKEW053dc2N2YfPIPExQjFIQuySmhvYI9wk0Chp9f1NY+Bz%20CTcEG8tLdkD3YizcLovlgNyPPBCeQ7jtPwoyxppwa4GhG61pJABCSCwnGOxX8Bmj+AhZc8NIzo/R%20IOCiZw9QaKGPuIHfhJuEFEs5Uo5shD3h5jY6PDp1OIJWkHF2sBV4I0yvZRkN8DvnxfM52C3caKz8%20VRCY4jsgpeMhEGCYVGg6YXZu6ykCUM6ZWhzp/CjI1AQCz/LVl3d5af7f+o2FcvW4ljfPIdwifY6x%20Kdys41EvaPR8rLGmTmzXXAc51cPvDezsgTZe65SmFW4jwZyhGnElD117TvR5J+f5ADy2pQ2jNvy1%20fJplFTiW6z4g3I4sS0eh8s+T1hZcCJT7Xr4+UcDXDrKW200rY3lJv9UnW9BPPvwZdckCbaQxZeGm%20PlDH7VG5DypfOaA99jYUenC5UoQYk0KluZXNjVOxIdzWK0zhezU3mLkWDo5qblvLUu1mtTiuue1r%20qAwJt714Ks3NJ5lyfxR5wD6l5paF27l97IjmFsJrnN9e4dZDa3PT6mAWpyNEOBsCHKplwkFL0g4k%20/Qe62vbJ7Y7QlpaEP9gqdQToIB/nk/GCZ2hw+5+VswViSBAyzrjXO7Vrmu8erAu3QcMJMHC3cNsI%20B3uEG0cf6AA04OhLu8KxDYWZNpgr4QbNTyncRNvVlqWujWx3uh5yZ20HD28m4HdazmMcEW5oQ5vC%207UTNrQcPv7BwO4I762NsMuS+Aj2aIHOfzpqbhHK9dFzn2xooDzrYZcbWSL6hWOzLU9oaNreZ9mUf%20O4pDGwogk3tkQ4HDtpcQbhjr/eCq3W8Kt2ppN5e9qbmlQ7x0wlM63qnCjYOYft2xLK0R9cudo4e1%20AbmFVnPLMyuCRSfHxen11p7BrI8G4W+GPNYd+pBws0nJwzv1U6pDmtsGr1Y1t41dyKFwO9A22Nz0%20jTlpO5T79v3d4tyaBDUOXiNIWA4eWfrVnI8naWzBq1A63v5dTDqDM3cttKyl77M5Im2Sc24qk/zU%20D/bisHDLVaTj7RVuVHw13FxXuDWN7WfA7t84E692FMQ63nMJNwmnI8Jt5uo3N+auQZ38FJBW0Kzq%20ndvgp8dX2ncLCEY2rfLBTfKmf9EvuEe40c9m99VpkmOg4g8drWPC8vxKXq3rpUGYO78oy54XaSjX%2078k7HF+Uwc8HZvKvnaWziYF8JdTpkyq3Lad1KkMbCuTB1Wkt+aNJoT0pPsJOeSMAWf6xw8rzzM8N%20V/KG1jnd13D2LDo8vPipTmvOv8FnV19elzxwTJ5cAR/I8MnzgPDfZXOLAihQGYd/pblZxbvCq6Qh%20bE24gSzcRjH9VRMTbvz2pY6FjLAUEJHrpnCzRnsu4SbhxC7SETBbgq0ldAyA/R0ko9XcLgXeUEA4%208roNnx8Hav9Wc1uDtJc1HFmWjt4pFRiYI6yFgay5MS5OWpamc24taGeEhV5en87HGaAMbUna3VFs%209bGjZhz/rQm7sjzNfJv7WAhSNjaPYFNzI1Pe9+Nn1/ILq2xf++fHrTMy8zAT+dX8fXmBVmdLjOne%20hGA3TomHY7e0G24zTI7L60b67YDYRu84SwOTPe8mDOHmedpgrcIU12hVvRhYdDyP28lr4SwO6fgt%20CrfdFdq9Pp17d06rNazFp6GZARHMU91y3J6zcDQ+0nOt6lXo0TOG5M38es7y9F+aggfm9FoOWA7j%209YF9BJR9eFm6gosuSwkv9y3yRNCDhJsm/a0Jt4dauPUp4ZPdrGBEK46Jk4PGR4WbhNaWID5aFwQw%20S2TfTEjt175+FRhxfIldwo3P2SDYMBpn0PGmDYWVTkUee2xu+uqIfuB3DRwD2fq89mhpt8V8aK01%20t2MzETiquenbVyrr6IbCtJzdoHVLo1gDA0Sg7Z8CFxVuJqgOC7dy3wO8HNrcNoQbE47A2DlfuPXB%20REbeMtEgMFxDsroxWR0BGwZgq4/JbrwX7PhCE+M1y5Ej9sAeTrC5zaBwCbc14UVDIuAmwkuHkDAT%20tCzdIxgQbJvC7VSb25ev0yA4Ltyijufa3I4KN9Vp0+bGgCz3R5EH7EsSbvjh9mpuxIk81+P6RLCl%20uZ0o3LLmRn+7uHAzunLt6Fc4xgQ7mtTtqOYm4bbVx47WBbmgV8vy5Hs94bbSqAIdb8+GAg3Zs8nl%20WZSQI8KNl+i3XnEaCYhN4WZ0PrXm1trcjmwoANVpi1YG3anizQeztTNa/HMJt+gpNWgr6EK4eXjp%20u/Q59U+BuC7cmlVID7s0t3Lf4tiyNLSro9jU3JwPQSGCA0HMklRa26nCbauPHa2LbwQZbXwRJgu3%20/rJ0P87T3IodDawJN+IgMLLKCdolwhHhxrIU4bb2uZ+zDvEWWkK4HVOzwbnC7Wqa24q2sQXSYqLg%2046V7vqd1CezR3GrhNsPbsUxSgtpVwq3fYwNbvFoTfsc0t8frCLeETCv3CJFrLUtPqQuQANYRo6cX%20bqmxd2luFt+XpVlzK3nkZSkhS+E26jrWQJbX1m7WqctS6Kw1t6cTbucuS7c63tqA3AJp4Qu/gTAP%203pyb7veXkGN2Bdce4WZ9cBJu1icmKnYIt4w2Z+q7BtfcBn0QW9caWuF2Sh87V7hdS3M7anMTtKPL%2072uwOmDz6xysCDdjRWk4dkvZnWx/ZXyPcIOlNGQvfKi5NRsKSpUFBlpgVmF7OHVDwQdFqRda5/Nq%20but1FHQUZKi5lbbUWaRTwKBQG9L2GfSNqTN6WcfKGMVuhVsvZgi3rwubW25HQba21t7bg/evgfAC%20LjBGwm1LczPaAPRebVmakIWbmyas3JemudF/oPG3319/f/3bq0UfA8vWH6MSbr1Oj4oYNpZP1VEQ%20CqZDs07mnnh0JO7d2ToatZJ7OhRHB6ZwC/M01sEUhyvnnbj3L5AQr3HZn/gwIz/rXvkjlLg6bfiX%208mF+jjelFc0WD0HrzybUOXvl4Sak4zrnpXTtPUdnJr8SN+gtn1+254kuc6KVK5ouHcjTTPVKZXee%20VSdmTffr0ITLZULXlP+Oe2/DUq4fA7KrgDD+++08WUVP2u6KWzEoY/ey1OjMwohJdaG5Edf+epob%20oL4CAmENs3BbxttatmfN7cmEW+EN97h89m0PauE25s3xukReviy1KzIFhSr3L3B0Uu5qbm0WLpxM%208OiDijfcMCN6C4dwY+Y91gERRggmBgRHjXrHjbJGH8KtlFEGq4SbuxTOcyvcpLlVwg0ayu396/mV%20vtBwooxZQ7OY5d6Xpe7Fc11z19yU1lwrlL8U4Ye/6p+RNcL2XjlNwq34QYHC8z3wutgV/rhws6tr%20biXvCJvTZnpVvr5RNy87Iw7xM+a6BA3r9yDSQ0/WlpmIdf/pU+xy1yWtoxFudVI9HcvyhhueHvTQ%204710kKIaeODW/2dcnxe9EtCo59/X2IfjGwo33HDDDT8AbsLthgqzXePUGXpO70ubpAWRdzgtl7Q8%20CX/3mcq/4YbzcBNuN0xgCx7hEur/t+lFZTYP8MfuAbBbxfO8TMgiCTMG9lmWErLTKg+M/th8AD/R%209uav38tGUfwmpr9P++WLHze54YZzcBNuN0zggC7fy9MbCAiZP9/95ULu3+8P/pl5BBy7ov5LZCas%20dATF49/H0RuE2us3b32DAfguKy/rfwmB50bjArb92UTws5D2jIAFf/z2m19vuOFU3ITbDa5pgfix%20WxNYduV4AgKGYyASYAgsBJ6OBCEMCW/B7iZ5IPBI47uWJtwQnHlnUB9kQGujLAQcghQN7ybcbjgX%20N+F2ww03/JS4Cbf/PLK17IYbfh68EOHWDrAjA25P3FMG8NE0p5SxF+fmPUg/7Vp2oF3OtNt5ww0/%20Ep5WuK0OFFl+VnDuQBukj3L3CJAUs8prT1qwN94Sp6dc4pJ53XDDS8VVhFv7qokEQSu+uuIsC42O%20MKpewfDwJs+prATl0wvLTyV8QX8He+L0yzOIHoPC2qsw8g8YLywvD6vybGKXOBXvbrjhJ8dVhNty%20ACWfNAgrjPy7qEvoDdjZT3drsXphwnpYhM5x6tj5Sfd1jKnefo2wJkYR2IP0htlnGYbfKOUs7Hrp%20InyXEL/hhheIk4Ub2/X5JWcNgfbF58C36osipOWZjx7ywrXAOSpAmPLjXBT3HClwAWCOb8MRh7L4%20eoCAv78UXM5MAf+xlRJXfpQfv7b0wWkQeCaO6AAcdVDcu/L9Kwa86pnT//3ub6eB/PU9Lz+c+vHO%20D6j6i8AFb/74y/PkuIREjNNIevvzF68NfF2E/Pikj3jIcQrlR3rA0Q0/T3bPF0Xmw7VxvCO3S9AO%20X/jiCbThR7k6lJvbhDDKIf704QQJ5LNAndUiwdMAtMz++R5IM18i4rXxlyA84rSCe5myL9xpnwUd%20A7rquCWvJi5x4mquk09NwRzXr4U+5ZHvaizrwvOIn8p3StPWIaHnQ75zvcp1UBbo5lHuTsVZmpsG%20TiaCATh9qK9UhlPnbadDgCAYNGBBCKAinEpaPyNlA4sBl7+cQNnkKRqAC0DDPJBD+CDwiKv0DGQG%20KmXn8r2scjZL4Jn8iKf01EcCQAIPUBbCmDQ6hU88BBl+HIgF1I8yECZZkHh64x1CTx/idLqt/Pfv%20Xvu9/HTiX8KVEBfEH+IzVAL3CLsQkpEnn3CiPs7TIshjYghBmWnSt/UQhDqUezE0nX2aVJI/bZLb%20CFBX6NX5O0FvNUCnJhJ4zad0oD9PWuoj1FU9kzzf/fXReZUnTT9/Z23P9+LyBEWbwvNMn8e19LzF%20kfOgfPoEZ/sEL4+0Vt/cj+lDtJv6qUCfoY2q8WFxqJf6icDnxKgX5cWh6ailny209s99hF9qI733%2069x3vB/E5Bawfmd+PqkajfoZRhBj1xQE+CnayiQM/vhlfuOEukITLufx+HX+xJfGzzl48g2F80k+%20P4eLIw3Gnws9Xl+P/1n4CAjv+UBvlM1/BnjAnpz/88FfJsP5Q4w2IMu3BLMQYhACBnWezPztC/Ob%20aLG8I+48kQj5OcozjZtvyJXJmElKoBwEVQiievAzUeVDy/gTTzQC8kUoICTjg6ORBwIU+vnh5ayx%20U1cmXoSO6gIPopxUvwKfQKv6weVYQXh54WmIH1+GZmgReKbMrMi4ILZ7+IBw05sp0Ez5Sq+8XUBa%203XP9zsGVhdvMkkD7vEQvxnaq50afwv10X76GY4pGZbX+l6dpiVPLULrzly7CkXwuUeaxPJaxx+kP%205HwBAfKSsVu4BctqxvnTGoM0Q/n/U9GUPCxv1NFr354NZYQ57v40MyxNonWYwxQnx4j7pc8Sff+c%20fpQSzGFjMbGWHsSSfxdU10Ub5vR1XnvaaxxjJ12g2696dNl1M+4GPH0v7wY7adoW8VvhNY7FbrFC%20TVPvXrxR2vAf5tzFbuGWVXowqZ5JAEx3CivrZj1zzfcAFTRg6muxlci2k9PTyXvpdc0dYXqBu1w9%20nd8t003pDdxTDiq+P3/5GmndsZGB66cnDFsBULkT/ZaP/Y/7lfSuiqcyxBueceIByGG6TvdeXo6z%20pHs1/bcIIw4+8s9gqUE4S4x99pFRnNq/eoIfLVq/XpwBprxX02zXpY2xpLmOMcrR23tCimX+vTTy%20y2F1HgY9t9eEKm8Pn30Wdzl9uVec7sRTldcJz1DcJt86D2Ejrw52CTfW4qyFBTo1a2wGs+/48cWH%20YlwNv9jF83W5+bkB0p5lX1BYvrp7fPj+5hM/zhrxsVtwXUuvMC/bhIrCPvz50a4zHYqX/bj20mNU%20DcN+/J4Bz+wqcj9Kz1Vx2zi65vgYnPNzXPvp/Fo2KhS/jYN/N51dc92U3uuY4uCPDST7iQ+evpQv%20EJc0bDgQvh8I6eBtRiVkm+d8Bbprw3oCW1cJ7FHateueOL2rQwN3Zxpdwd64qrdPfqWGe9M6fSfS%20GOUF9qbRlTLn1Aae2zgF2uDKmz97sEu4ycCZQWffCxd+5raA5vbGBAM7U9Vvjhbm7wW7Wn+++eCu%20Vy5G0paBwuPj18WMhGE3dtE+rmopdDIEAuXuhQuPyfh9HKN6rIE6CouZ30CeOU6P/0x4TEYYgeHn%20EaDt6ZtwgCvCknbD6K7JM1/hEVfvSyZkJZAnYWxhoUXGc6SNIyz/3P35nd+4JYx+yySkyaUthyvx%20PG971iQAbaKhlyaukYaJhGfRyX2eVJQml6/yeIY+HH4K4wpv8Pdr2bl1f+ptzyoPpzDuxZMp/5JW%20abhOce2eetR8jDTVM7wsZdEPmJinMKOxl4Yr5RKfOKTFD8e90tI2+KnfaXXgGw4H+vvJGwquydgA%20oMEhbA0IBQY8aUZxYQQC9P3nh++/f4wjEn++fu/+RwED2P6nLDoT5UvIEcaO2JR3YaCWctBJmhnB%201A82QIhDOvJy5neAxki+lFkJDrsnfVt/8qJM0mnwjPLOoIwQtMeEGzQgmNZ4i794JL7VOC5QMxBk%20rZmDwXItvP/02/eP92/8k0s3vHwgAIF6mR/7sn7LOJzNYNtYEW7rmUAAHRQNi4Hgg20wWAi/+/zO%20BU4tOGb4YDKNjVLR3t7fvfbBS3wG/+jX4xl8k02pCBPSfPikwRMHahmogHzIlzTcS7CAz3c2q1hc%200lMXCSJou3/8xwcJZXj+JU2ryZGf8g4BF2UB0uEnkNIFnpWJYCMN+eIHVDfXJEseAv457l5wluij%208RZzAvWCJvJoZ0QmGurvdS9C95oYTXqXwKd7mzRNc7vhx4CE27kYC7cymKp1cbqnwzAbyhbHQNOA%20j1PvcZgSP5YELhgMPCMQCBN4ZhBhb2PZgNqNpvTpPg4tMshJR5qFADU6ESgZCDJocxpLp6YM8nBt%205OH9NJjJE+eCrghAMN2Tv927UCDPcnaJ/Ob4M1/wkzBDWIon0A2dIThnDU6CFHBF0JAOkE9bN0FC%20zWmweNkmugb/Gq45+AtvWIJMdBVBzTLAD3pauC/pLExtWveHy+Gawo26TsKttM0N10DdNzT2juL6%20wq1AnY71sKN0jhA+f7sAUpyvZcBnh6ZCPCqONgbw1+BkQPODvmhaEm6onn8idGz5Qjn3j5zY/xqC%20MQs3owWhxOB7+BCaI0ILDVAdmiu2BkA84uMvP4G87x4evWyEHflxdQ3JBjv04VQH6Kdu2TbgdJvG%20g5CQQ2hDkwvDIqh4YwFIeJEOR9dAS4NGQJr3bx/Lj+ASf+48xOctBgQlZYCh2Cn0AS/L8vX60Ial%20Xamv8uHkv8Kdfw91+cNyzsBlhVtNIX2UgaZNhevU4IYMTAAoAygFR3HEnr+GTeHGOhf710wkyyxb%20LiKQ0Kge//KBgJ8LAxv0CBEGqdvlbCChBdzZINRgIS4DiIFLXGlt2NvC0Pzl++82oPH77c60P0uD%20QCJvBAPpESoIPIQDz9I+QgBaPEvL8tYFpmkqsmVRF/zQDikPrRB/6GSAIVQlAFxoWjgnv/F/+8mW%20mlYXyiMOQgiBqrxVL8VFm5JWyPXNB6uv0aRn8lB8aL3/arxNQpNlPPm8MV68+xQ/rKKyEM5KQx7U%20mfIUPnLk4Zs2XuY/zkP3N1qm+lr5hBGHcplc2sng0rim5sbkev93/D7EDU8DrexCsQnsnVKeaFka%20r7TQ8fK7bwA/DP8hRMIhwHogHoKEONxr8GdHmAsVqxhC4v7x0YVnbDCYkLp753mh7TD4iANCy4gl%20lX6O/840MBeKRs/7u7gXbVx5nvK1ge5C2pwGPY50/MI2goh477989rQhFCIecaRlgRA4xgujlXpS%20H4DgVT2VnjoABB5p3j+GMCacOgEEi9fBaIUfGeQNPeQJfWh3ezoP6Zy35Gt1osy3X6P+CEpofWc0%20ef0snCt1qdu2LWlPyQWTFmlpkkZ5HeEWdCGc+SV5ro5U7qWhnXb1z4yeX42t8FMQyojfrdB2LSDg%20jqIVbqdSu6m5jYBAYTAzSBgUGtCuDZk/DIQoBgV+3HP1AWVxJSi44h6/RMdDuLXw/BEaNhDJg8HH%20T/pjL5JgpGwxgcGLgBPQLiVUyYPNDS27JLQ0uIFoRWNCcJBeLOZ/pp84EmIunN795XVRHPe3OG/f%20y2ZV8iau0/NPLJtsuev0WJgLU7u+fb8+g5GXnJeMR5CTAAD/9ElEQVRhvCDdfi3Llr0mVL0NvswT%20DbzKWg5xyDcD2yOdEM0eLfQI2qM2oC/clvGOglUAdUG4wd9DqITgNi2UxWBGiPbKChtUL5/W72C9%20F8K6Tk+5rF64wouZthLvYD2PQCapFsgPR2ei6S1LySFy2U/fQeE2ZwwBKpCljQs6Y5pmegYvGhKD%20l5+BQ+NC3BGPJSbLXJ4RDDBebwXUFWPWicrTYdBkJKAQALgpP8uHZ0CZIVqDPhcaj288LfHZUKB8%20dkApmzgSUIA7hDPlIWAQhALp3Gb3GIMRLYtyKRNNjsH+1eKQL+nJDYGBAIh8Y2eX5SkCiaUkHYD6%20+9LbwqXpaTNixkxjBrSjQcIX8QaBNTpcG7nEGw+U7ROROeBpXXsOAYkvdkYGbZ5RWcqyxIef0kI3%20UdqSOrezcyXcSrxLgHag/50k3DpYO7JC/vBJbrbxRb/Br6YheE6e/ZZdgvqsQe0oHtKvnJ7ShrrP%20tE2gb5bbS8F5L405QXbknqmg7RuYqsBk99+JFeG2Xs2WAIQJgwlBwGBzbcBcCJoZaE0MqNzIPsDK%20/VJqh5hyIWbCCK0sL1lpJNLT6GiREq6in3DKRHCQjnwyQ0c7OqTGxbIX4Rb5ZfrpSDq+ovrqs0Yg%206AitCkwdzwCP2Fih00trJW9qi1YKnQg5wsGcskXY4QC0ko64CCn4wXMW3IH5WfXHh6U99YHPigM9%20qnMeEHQ0BPH+DhftCND6ppnbAF8kUGUX5HqOk/2RgcVk8+GXt66By8Z4ioMu30CzvtajkTDK00YY%208fCHloeH2KHm1EBOg2DDbw9dtKNrX9x3yqds2okw5QcNpIEmOQQc/m2Z5/Cm57zepfyWXuzYbp+3%20MPFJbjrg7QLa6ozNv0wq2rXfg03NjcLyVWiFmzBpZWUgwMjeTExDI9WBBhjoLUuFHE9AUOG8HAOa%20SxacgtKirdGIQi8uYCCqztSpBfnRAGwoaJeWBszCDcHugr4skefhbfUsu750Nho3EJqU2/GMZ3++%20DaPsLlh8jpCgIUqIMwEg7NfQ8hTh1uPzuZCoBExgi0O8xo+ZDwGE6rmAnwDNjX6CoNuLVqsgrWs+%20xp8ebTXfYlIQqBtjgv6X29QFnmlSLoRLv2zLFRCQ0sB62hD+9FXVGTDGWr7yrLEHNIFeA/DEBXpT%20JzQ312apT9PfWgWH7+sxFvksE2NsL1aFGzMzQozXj7QMA2SPP8saBjVXnA66wmAYDRNdeFg+ijPF%20/x4dhUbKAsYrZvGJJ0d8/MjX7wu4owx1OsrHbqb8CFdsMdC1IwRvKQOmR2cI0ZPLDXzzs16RU/jx%20X/nwqo2WZX4eL5XN0lNLZUA+0DrVwWiggaFBfjQ2SzTyQrihDUzam8VRvKAxlhFyAG1PtCPgXLv1%20P+IoVlzJK/MDsAyHVx5fZfhVaa8DZmb1GcDggxdHhFGgplMT04c//ud9jTLGsLTOh+DLHHfOk/aF%20NgTSLLyCw/NzIA/aqV8Yr/FXPdHayY92Jk83AaR0GeorOOJlAQVU10xbXGueZFq51jy5TjvHOdc5%20b317zu3NVn7uXyPF6ShWhRvM49PZaBftTNs3IgeBMMwbqbgewxAohHm8xNw1zY00NEwGHVadTR0o%20NgBqxEwXmlEGHWlEo9DvbCFEfUYxgQLQnHTIF7BZoaVpS6Mg4Qx8JjNeIATR3jhfR6doO/EI8Ebn%208/YCoZIFCJobHe6p4VqJ1V0D1PuHPeOqNitCWIN8C952lgbhBu9pa00Wa+iVTTvQXhNtljdtCqC/%20FcTYdiXEiO9X+ltJC9QfeOae9ia8V7dIE0tTz8OchFRohR88ncKAyiFdhvxVnpZ9xzEeNxnQmXkp%20swR0uFLi4zOwNE2dhoFw2yZ4TbrCaDqCayl27c36ikNHI56E1rhicQi46ugGnklLXjAKjZBO1YJO%205trB1NjAUhptdKpWaGbUaQLzjBfHJ9zv413TgO991xRAH2nUGQVodc3JoA4KPzgD6DYSe84Nvwe7%20DfwG6i2bH0C49crb14WPYs5VGwoINx+ghedaxnk/KvG5J54GMAjtcmn+UHsg3AB5q77ql3k1IFC+%20BK2QJyLgfc5ogF/tpAVCWIWZpuVpFmpLaLWQaLSy2jK8D9qYgKaoZ+JnEcK5P2bgDx+gq007I8aH%203+la4ul5L6AdWkNof5s2FMQX8YF8r6S57Sf42Gdu9gED40hzQzD1OlFuPISDz0KpAwoaxL3ORL50%20nhHaTg4QPJRNJ2JjAHAIFn+Be+gVPdy39IcgnvlOXOqBwPQvLaSBvo45D9GzB5QHTRq0vFTf4986%20jnX0HiTcvA2TdqUJgXZFo9SAnvyNN7RB8Kimg7zEbzYUBAmknJa4M0LDJ04W/JHXXAbtCw3EzYIW%200N9IL3pjUM9Qn2r7g0Bd1d+l1c55BA3iAXEoowXKAPXrwetd0sDrOt5cx8wj6Ml07QW8yLRyRbhR%20H/U71RO+XFa42YyHoY4f2MBh61lCMjuArenSYHdlbVkK2k7UMpnw0eAkbq9RMOSOOgGIgdNDNJqO%20bKAx6VUlIZcHbS39WTg7j22Q0egSbr1ZeQt+7MQmisB6OtFER4dW6toOxFPBZspip9b6WvZRr5Jw%2084Fk9PTaVXRyjckotPkpzJzaUQMSP+KxoSBoKZZdLo+09KEsHEFvkgMMdujq9yFbRhbeZtCmlJGF%20J3GFlr5eHoLC8wRN3u4/oJm6EC7h0jNFqC3E88qZ35r21tOGAWlpM4QbY4c6T+UUV4+JwpWilY9L%20XGLS3PiAYN5FDIyzOmLX2QsG5NZ6e26soC13OO9kMGjQoD3GCaOOA9bCKF9vKSDcWttFNGCAfKAB%20iLOLhrROgd0O7cuFm7UJ9cr5bMI6Alpkb5kWoHRzFk7nXnTiAf8yoNFfd3sdv2TUgkmSiYr2/O33%20pVbRppBwgx5cq6XI353xBMHDAMr+pIF2F15WF9pCvxqmZSn3DHylcQFjLtc5D/Tcv0b9QHmQnwbh%20jLm8XGee4XWtMQp1vUj/77c7vy4xx83h5Dv7tdyOjTTCVX47roDyaB15kn7ZJ9tyliAt/Q1bvvhJ%20OfjjyD/brc9BtSxlq5Vf0tHmAbMq95wzac8ztRrKJUBn3dLcWi1mz0AUpFL3MJqVwVoZLniMZgQJ%2078jSOBl0guhgIehaYdbLW4eGydvtOjZQZbjeAyYJ176Hwm0MbG4jZG2djwqqFUZpEH4ZCBZ2kNHQ%202w0qCbdz4JMHAro4+PfPnzaAjA8ffgnhNgJtpMGW+wKaFYORdsiDOeq+PZjXQNvP66Hz8lriWH7U%20rS9ox4Bf8AX+HAVpe9oimJalpf9yMB7ZwHU8YS9RCTcSchBUnZJOSEFI0ixN6aQxoFlGta4+xtF3%20ijPHhXg/9Gcz/Rxv6WAkAkPPMCmHrzkEC+l7YWrcHv1rZTAo4A2aLAIF4daGM8jcZlhsNPhFuGlY%20dPAUH6fySBcdzvz5a+KFW9KLiYGlcuu/xyGoev64DPNxv1ZTzcB+xxmlbEOhb/HxAT+oWfzYcWby%20RMDpc+jwE7vudDWnMCZW7gnze3cpjeKbH8KNKzY3T5/zaK5oUgg2t1XZM3nQZ2gPwnxyTPlnR7/1%20vO1KfeXkF2UU589RHn2iClP8ic4mLIdzneJaWXavcoM34ZwvPLf52rPol7CZyshO8d3N/II3ruk7%20b+L7f3KZN+5K2yh9lFfSFLo9zMrzVzs/R78HCFD6uduDm364hiTcTEuzjsgAnX/HcZwRxF4aEm5r%20YLAz6AUYtBc0Qp59M9RAPdAQI3jHtwEBP+BdtnsEQqj6MsCWU67JJYHQ0xhV3pG6ZSB0vDN7BzmG%20Nc3tKFia8nuVzLiAtvMf5LX6c8wlA03wGnDNzZBtbj3Aa9f4rD28PcvE4s/mTzv5RLQyJo5A5a31%20raeC6hl9cV/9iCVeuYDztPtAeW4rHZTXygD6DBOga27Fbw8qzc3Vd+t07SzdAxL20thjcwNzhwjt%20Zg/Q2OhQPYGB0MGfxl123hBOPcAn76Q0rmkkCDfit4BeHyz2h/DLRmTStpBfv9w5/+HAsHZEe3tu%204cbh7zd//b6rTfMh8UtCwu3z//pLoBvox/NSL/f/kAN6XvbrI5hlSlx1FKQHtLgJibajmIQbhaOx%20IWD0k/9r1dnTYY+CsrdsbkAzDEtAto8vhRAmba3Hwk1AyLAMHAk36J3tC3N+xOwJKM2CQ+FlQANF%20CC41xRmtzWsPLq250ZdYhm6B5ck1IOE2HQXZOVjW+v7PCF8eNpMhMoFJshVMNUacCn+UIL412CL/%20On6LSrglHG2TSnNjx5Sl4WgbN+Nay9It4ca5sPdffncBwRIPt462Lr26hR/CstUEmcm62mEaJNDC%200Y1Yfi3zJzxraFlo9QSnhFtf1Y/8Eerks2bM1Zd1tzHTfCnhxncAf3n1ygVcbB70+D7j2sJta1m6%20RV8XZ2gVLw1MzvWYDh2OCXISTl7fFT5lfpR7f42wc+7yFOF2FC7cJMzYLQXS3ADb+Bg9r7G71QI6%209miEEmoM7DXN5RSEVpgRmxhrIBxBgs2yB4RjFm5ZaPVsgNLy+sJthpa6Ixw5zCscEW6+CWTXTEG+%20D03W6lN22itKG8HwZJrbBkZ1qWi/OK6b+4xxOXrLxtultI2Wq/1+tEbzHIZw1OZWxu5lqeM0/kya%20m75Swc6fBgyCBkHn3+1KnU+7W1z9qxgPqJ7l3hz+Ctu6x/GCt19NhWUXbZjflwd/9i9emNaC1oNg%20wV/hinvEeb7m2K1BCLlWWMJ8p8eEiOLBB93nOJxxYzdHfk57yZfJgTzx454yuBKGcFMapfN6PcbZ%20K5WnML+mfHHZD0da/Oiwzkv8U1qucvmZuAg35ZP9dwufJLTQ2pgcsb3VWIrkpxBuGqxHvixRo013%20JJ9+XNX7WvWXoBjZyDEFIYBa4ZNBOBrYERpVHoKNc6DZrgf8DQXrW6Bd+q5pbkc4npal31yQsbvF%20wccl6myvZXPbmy8Df7TzeRxRNwQlgiXny7GNraUvwoRfXke49YAg1lIUQelHCtC6voWwayGNLC9f%20e2g3J1ocecdUGGlubaeiYzLpsW3fKwehxtd9mYjmQ7xNLqnDX1u4sSzlB4yOfA9sG0eGGujHP6Wd%20jmAtf4QOAmgJ0RpX/ajREbjGZ/kzsc72vMhv+iqICT4te1Xi1rK0z8UlKptbH/2sLrUuzthjcxNk%20UJ+xt8rraIWZlsA12rLisHP+Yq+AAEOYQSv3gPwoxzdEfMlb54cfYUvhtqwjwngEflPiqJaytiz1%202bUIJAQ5A4MPa8aGQS4n7hG+2HEBPtQ/Pg/fOxR+XeHGbimDPGxIsUo4CiZfwOftwZHdaLXDbNeK%20Z9oIDVt5XxrUlXqPBBz8gKZWs8oQr7Q83dNWaPtAPGoFKF+pZrwj3NplbytbsGVzooHrkf7swk3R%20ycC/PNucQcozrMBS7NLYu1sKEA5bNqnTEAd6BQmaNTDoETKT5rbSUQBaGRoXQq6XtwTqHs10jQd0%20BD6BRIlB06hjzP7nbCiwDN06i8RgojzZ4wDtPh3iLY7+RSfHMbgwGezx41l+DFqEm9+b5hbv69pg%20sqsP6hLP87IVgzvKL885LznSurMB6WmhwcpROM/Uxe9LHuEfg5i4nm9JQ1z/TRATPvgjOJW2rQ9h%20+GO68TglnHt/LrzTs/xEM8+iTeVgK+YqesSDXC7lcIVn5ENc4jk9Ja7ieZ0JL2ngB/fUPfKOculn%20pKN88qX+Hp98GzMYglK2deLsRaW5saFw9/C4UCEz5APBl8Y+4SYKvnU0t7VhtR9ZY9oj3MDRZTJl%20kDefaGpBeQi/U4Xb1EbWjqMZe4RzhBu7o3kzCmHHAUx9Ax/KuKfjslzNyJ35UkBr4d1XwJVBp5nf%20hQmDsKFjDSzFGdz0UTSOENQzZNfsgbaQYMi91N9LtomHQb6lCaJdQf/IPubCpTMutWvuAs6W5VlL%20bLWmEaTZkdYF1cHx35ajDQX5O19L27QCDIGsCRBQf/oWzp/9/xKLZWlkHNFRG7Gp4Nf7ab9Lgwog%20ufcAu1Re6l0SWWDINrYFF1a7ztwFbyP+++5uL34ItliyrmNtWQo/GUxHcK7mxhEQAWHHs1YCo04I%20jvSnPDhHAx0gbBg0gJ9pbJc0DPq15dgCFjdPFq0dygVYGsRZ0CEIKatNwzIdtGlHcCHQOTcGaGvP%20Q3UqV+WLFu/LYJVj4a2A3gMJuCOAb7ndJNzET2hXX13Xzmw1YtofZ3LnvtbvA5NwwyAeS4rYWAjE%20azwYjhF0Ao2GFHWVk1n4gEMVJZ1fXU01f2Yc1FFTcz9/QCUNdTbipvTEN0flESSzy3EjbTiVV9Ja%20OdRHM5zfFxqIJwaH4Ik8+Wgg5SnM0yi9hTstlgcCEVuSaMQRl3BPDx34lXIow3dFE+1T/uaH4PZ3%20Volf3FQn4pS8yINNiUyPaCIeKv3kB92qq+dHWfHseVs4wm2Ka4578uG6BYSb+g7x2UjAT2kvI9wi%20l+BTP43KYeCyLGUgSnsR6MMM9i1tKaOdLHwXMA/YMlApb44X1EgYECeXyfJcAhp6a2FTc4yyPvz2%20T1ewkIenNYEVAjCVYfFFJ/4IODQ46j8SlCOIVtLVmzOitaZZgLbMO4Qbwh4/TQKaiLb6Gv2dCXN0%209Eoows0IKlLeVcBSAc4x0fGBrkL7fAmgITEonxvz2wTGaF8a9hssg3jLjYcxpHmOwGd79uRHHOyP%20l8JIc9vmQGhqsVSYZ9dP1nn5vM0W1KH3HCAHCAlf0q2AOEzaCBMtTzMoC3tXi7wE01jgymfkszAg%20XALFhUoROgxYCRTSkZ+EFrRICAINaEBc5aFy7a5cA2h65NXSBpQWvmTetIJdAtDpKHXdRpSR28fL%20s/QzHf28CKfeTrdotX6GXxbC+oEjlJwac5mCzliuYdLcKBT7DzM9Z5x6GWYwq18aNNi5wu3IVwNG%20QFCJdWvLvgzXwnYsI4WtDRGE2x6hBZ0Iykth77K017V+eRXn2uh49CMmSlzuwCMwe7s9qGq/flvS%20TxiwDNA6fg3C81GQXlwJlzZEg9HPaZXBJgGV4TQYPQBhkQc4YaTHkR+Ab/hLSKp8gcHdKweQt2uL%20dlXeWRuKZbaVYPSgnQlZmArwWsLpVEALNEDvljyg/qKZstktZWKpBCL1MprGmlu0EnX2FUeqew+z%205mZgp5QjDdNXQVYqvqU6noJLCDfZMM4BQkqCZZ9w++bCCNdHbwBGmhEI22Prg869Ali4ex8z/IyZ%20vqM2NzpZFhrQPD8zlFPdS39Kscs18mEA0PlBtlf1wCDwTt7M/hnklYVbDww4zr9lWoAP2LJslUbU%20CiLqyQBHkBAPlyE/BJkGP/ek0cBstSriI4y4tsJYy0gXjMZL4kAbAsLLsGeHPeclYy0sI0/oIV1b%20xhGQB2XCvy3hRn2JB53QjHBr6w4tzlObTLKG2FKI7GHSxFwGRjWoNhSwqyFcsPXUSZbJr7Iszefc%20ykA4iumdtRPTAwz60sKwje1DDGRxasTwGe1uL5hT8Tmc3MAjoP25IPSn7fjgYeVF9rVlaZ7QaCv8%202GiqZt8EJkrsuFx7lGU/2c8w+rsQGeSpNNJGXPBMcVOO5ocQkXDTxyqnGCUNg7KnKU0Dz+JBkx+R%20KoK3BfQu8ygldeoBv0L4FDtZQRY01K/VTBYTN7SZsJD2lJG1tTYscel8NPXLfVZn3ab+Ua4IOXjW%20CjeFbylO9D361bTJ2dAgVMKNBJzVEjNgNn7MovNuaRC/pRKeAjS3vefcRlh7IfcIdAxjbem4F3x9%20tgXCM4Rb7mrz/Zo9LgObm+dldFZa0gok3Hrx99rcONKBPc1nUKtfr2Ti0HfCzEH7Pno/wh4Xm1cz%20poFgfQAnbWm0aTANWOvYob2EXUdAm2Pgz8JtaXMDrv3YQFN/Vh6VlkYZXQEWwJ/wdjd2Dcp/NI7I%20C6EFPRNNhSctiEd+WdvF744fAzfarzFW92BtEoW+3nIZtFogfUXX/RxuhBtqHturykx2k+5uqfkh%20YdH0uJ56D+N174cTbcmU/Y86Bmd+zuUdcWhs+YrbymsUDk1tfeKUvg2qx+BjduwGIdy4tmEjR3yW%20p72w1jHg0bx7PBb/enU5CgQZgi1rJPSl9ku8hEsQujA02lyDs8Esv+ycbtN8EGAIP/wUV+/EInAk%203BAO/IYCYThel1M8HIMMrUgCQvn7Utkc9BCOwVtpKNuvFoYwjvJCEHk6KyNfvVzCKNvSMLgpB+d0%20IYzNX+WJPrQblUUdCVP5Ht/rEoKwTUebkT8arNOmvElX8oAmz6vQ4M+ljOzasPyc46t83P27eJ8a%20P8qbyjSa2S2FtpxO+SFz8BPoi8BPBeBvAjsLuZHAq4QbnQ7BFja3SKKvgWh9KzD7Xho++5aK7EJH%20HZ01t1GV90Ga05pdbC90picD6qbNj6YeaGESVnvgmxMWP2jervfS5gYi3UhzOwWU47uVtCkd8lu8%20j8q13RFj4GXQ0REwDIAW+CFQhBAetspIyxzdb9ncVC55slxCSCCoKpuPlcUv8WchncGABW0d1kD9%20KGe0pAca4K6xWbyepkMchBfI5SOo78qBfIT8c2CkucFHX2J7n1jWv51IkUvUc/Hm1AYq4UYnZDuf%20DrmFXqc7F1T6pSxLJdQusSzdFG6O/sA5gr20nmJzOwWceWMW1kqgRa7xSDBo+ZaXfCOhgBDwZa2F%20SSBsCbcKpLPyEIytIJO9a1Fuh449gE7OrGUhPYIE7shojxCrUOqPYGsngqfEWj/rjQnhlFVCD5Nw%200zKFK0zZGmqHNKydOCLcEAy9mfQSwo03B9CCsGft31AYY27ImV4GySWOrWRcV7gdo5W24esymDl4%20nSzVvFxrjIQb2ls+1gCyhlahCCc0GQQCmGxu5af9tsCOpNJmrA3Gk1AE0B7QVxCEjMseauEW/PVl%20qk0IW9rhNVH3s7rd18bpxYUbswLLBe+Iyb5WEzXfX4qAjCPCbSQcLqF5wAcE29ZB2xpLWgReYevh%200sItn89bQ39ZGtjLv61SOO+GeeP3v/5JS1BLNRhos3Crc9bRgYz5pfs6ri/BbECzfOPKUmYSbjs/%20VhnLuPi1pYzFTuWZcFsU5ezQqiJufXYtY6G5GZwHlmZktH8KrGtu4ueyJ/Vky1Z/66FalmaQGYM8%20bG6xa5pxnTcUjgi362luQv3bB9sYNQBneloQNy+1LgFsb3sOEvc7XdAyEm5HKQ0bLan2pVyzV8kg%207jChMwu77bwPLUsN3gc7/Qqb28vAkrYs3BSKxuYTQ1nWL9BOMv68r632Yp9wW+LimluFVHGOhrAz%20Km2O6rsR07QROqQvY+06vLflq9+bZjiMY45dEirl75YS1xzL5NE9jqMISk85XBmcrV+UEzt+nr6U%2069cSJ9wch2eWpDiFTfGaNDgvt6QjXzni0pDyVzruvazy7M7S45fTt87jUT5lpfiZ5ile8ZvSlHts%20qlN+OY458c/Dcj3tPgM/+kJsEJw/KMhvDQg0tCmWjdLMRsghd+VAer0sHadFsH2l/zeD/5KaW2jX%20e3lm8TItDV0gCzcB4XaXtd5OOsfI/wJol6W5xmvL/LavnYpKuKnwTITb30yDy9/fAgiXS+OI5kYH%207HWPS9pGjtjc1mb2EU1by9Jep93CHrvb2oy6tixFkM6Izurb+mtLn52DZ0u4sSRjoOIYuDOMipUy%20XHOz8HZZ6pwv6ap7u/baZZdwy3TsufeSE/12zbRsosRTP8k7vGi74lmNiDPHbLC37B1QP+uVlTW3%20NnzqZ5kW3R+gb7gs3cKlpGvGEeE2Wj5cclmKvY0fj0W4b+Ht+zE/hsvSDv0ZrXDrHQZu0TsO0k5E%20pwq3DLR5bIl8A3Bk6G6BtsXZN9IuaNoQbrKBaQDrmMQWji9L/w3NrcHFNxQMrV1vDWv86U2CtElf%20uNVAQ78WTl2WtrJFLxBgIjvy/b0i3NYHWQ/PL9wGM+yqcBvVs+8fMwhh2/yZNbdl3O6GwoD+jLbT%20bgkeXhtDGM/n4yL/ViieItz2vAq2BqXWrMzrTBnz4P0WZTHwzdEnSMsV/6Aj3PRs8cK/hCT/EG7f%20kuamPCLuBMriYmG0i/LG0dfQ3Aif/eawyCn8lE9O61fzIyzC43neIJjT+X2C8uxNIMQkJ8wzlOMp%207Up52oDQsRb8VL47x7fv7z9H2qB1Lnu+4z7STnm43wzuPazcOywe/WwKS+mcnzZZRJlBj+qJo48o%20P5BlDXXdiwOa20wgwFazjpm4vaCCl99Q2EdHb1B/2KmRgDXB09XcjJebws06aEa3jNQm/irWwyff%20NdXrY6AVbqe8ON9S6s+p7L1g5kUTbttuS3M7FadsKPT71b5+eQSzcNvGmnbc09zYhWVpOjw2U9AK%20i9r0cAzxGt7Mu3XNbVxOq02ipZPv0T6yKdx818s6cW3n2KnO7hjAGXSqa2pua2GXE277BgaxtnZL%20W+G2ph1moMHx4r062iU0t2tjf8elTuv1z5Bw23vOjX7VW5au75bupyfjqsLN6vD+bfw2wxpaYXZE%20M2qx3s9qHq0Jt3MEbMaqcEM15KySXpkREEKcXUKirjlmaYRgL6zn6OD+zuGXx254djQoDd76Mzhb%20Pzk6aM8fh82s9aOxWr+RWysXodr6QfsWb+ho+XmN/uzYBNHylOe2fN75y8/ZrdUj47ThPE51bc1t%207zm3kXBb21DY4kU1YaS8e0JphKPCDXAMpFVKWrTC7BzhxhI341TNrSfcTulvA+EWWfEyqxvxHh8W%20u6V7pWuvo4yAMD2iufUqfFQ7E1obEDjS+dZm9t6yFBxdlq5rDy3mX/E6ormt8S9DlLvdpNwfQZtm%20r3CDl0fKu9iGwsZu6ZrwGfW7Q5rbCn/WhFt8WmmMdhyfozVdqp89iebWR3StPZ2RjrI1gHM4Gtve%20jQrS9Xe1ThNuvbCLCbceTTt405Z/TLjl92MjnTrNJWxupyPnNN8fEW5bfMtol6VbKYfCbcPmtraL%20N2q3ay5L6V8It3vXxDq1LnW8pOamF/iF9WXpixRugV3Czf427UqpYTCCXlO4rQmH3qA+0tBrgvPk%20oyCbmtt6+jij920Sblo2rM2o43rUZdFO8RaCodMOa+hRvVe4URfpiuu1D7hwM/q2l6UlT4t7ac1t%20W7ht1+TUZelaOtAXbns4u8TUv4qgVz/r5fbsy9IeFLJLCFknuaRwyznRAfu7WuqEy7A1ATSFpY59%20qd3Snt0D6oI3SzqFttPqLN1eocvuKa7V3A4Lt8KTLIDgfWuqOAeHhFtH+LSQMOovS8c8v4bmNvO0%20LncklHpYizuH1fn7q1dWl3FtjS9d4XYa1M80BteXpWN+Ppnmpk7XGpT3EOC7n1vCLanmRzQ38j6q%20ua0N3N4h3COdr2ezE3o0wZUjgh9IA2gNtyPoa7/qdOq4p2luGbEtzyt4R0Cb8Y4ydly+zaXao4mx%20uUL7wxPME9zX17iHlx6HvmUujpW0zgSv1YMrwo10CDeePZ2lHzmEFH1d8fxqDt5zzRsscvjTVso/%20O6X1Z6NDaei7TJ45Xs+pPggh3Wf/OSzuyVtXhBtLxQjDf3bUjTgxWURaHOOa/LmK1jU3tY3l6fZQ%20Swvvv36zsWz9zGktbec8LuXQjkFL8UtxfFPR/AT6DGFHsSrc+PIlBbP8YHNBEBPiEN66o7P0/OUQ%20blzJC2Yh3Jg9w/XT4JxR3vlSPKMNxvbp+ncauG0Y8acOmBzCwO4W/j03yhsXs9TS3ztHehbdPtua%20E2/knEbLKQ5ezv4jh82NXVM+9sez6kOn49rGF/9GvO8BX+jeA/KgL0EPdr+cak3zyfDBWO7XIM2g%20tbntAfVvoYllBPriCOobLY5Mnmv86eZjdUDobWnExMnQ84jmNUhRuYbmplXCvp4W2FiWxqClsMVX%20QRqm9EAuCMc15Iah8+/dLY0Z4NjyYa2D9hoz07aFtbxP3i1tyheNR+gCp2pue5eKu9BpK0fxP7Is%203eIbWAi3Kx4FAfuWpTWOtONxm9v8m8NraJeheh7RvAatKJR2XbjN/PRxn9q0J9xOQVe4bXcdI3zH%208tHEzzHhhlq6s2J0wF7evSWgcFS47V3+gbXO0Hv9ikG0NtuDttOK/ryU34NThRsfmtyHPT1mHXuF%20m5Y+W1A/6NvcxjhZuK0In1HfuK5wG/tn7l1SuCmteLVXuD18+jj1UXBV4ebIDdxp7O3Xr6KjbAq3%20M2xulxRuvbAjne+o5sZS7qhwU4d7KuHGZ8JnNLRWfWK9HjPqePnp8ppbLdz2am4ItqMrAvBSNLfM%20mVZwLRGmCt2D+zOE20hz67VWJdz48vWGcNtu8SVO1tz2qLynaG7bwi3yQ7j1ZvA14bbWYF3hdkCI%20rAq3zsCohVufRyPhtt1pa0i4rgu3oKHlUZ+y07CW1xHhdk3NbSTc1toXnCTcVvtXXcdLam4ZbV86%20R7hJQIn3RzS3TMe6DNjfIzdsbuOs9mluR4Vb+lHmDZB3d/nwIoSb6hzX7lGQSrj10ZZ/rnDTzLpX%20c8sYUbpegx5q3ghXtblZPzlic+sJtzeW31qpa8JnJBjn9t2uz/WFW9DQE27b1AXUv8T7up/Vuaxp%20wldelsYZJr4w61u8RmQrTfcQQHUOCTeLe2RZ2l0+nDBwQS/siBC5xlGQtkOfKtw0o6rNLvEbCvnH%20uy+BS2puhJ6quY2E29NrbjXWhNsoTIJqjLwsDeh5bz/IUNpWc+u1Vl8JiZi1bKlT792ZB0Obm/+g%20ri09KUg/IDyhdAAKwnmHSP4SPJM/QTh7nu9ZtPIn/4iZ85zy9ut8VEJXt/uU8MnPsIhTSvKy0v/p%20qaSbyrM/vy9hlV8nfMqv0JJpwnmQ+ek50s1xdB9u/rZWjoeLfMrV3BQPV8Jws3+hx0Jn/2gD7t3f%20U875CR5K+hJDeQsc6Zh+R7LkuQccf6EcrhlHNhQO29yMviNvKPTyR3Nbw8uwudV0jybBHGuOE77n%20CLdjmltHuJV+1CpO6s9HMd5QuOGGC4MOypEiJsqqA1unRmP3Tszf4Eo4O88IH/cbOfuTBv/OjzDF%20xypD2OeJpHHEtKuEW/hFGJp5hPfSx8ckl/5Bs2v1FkeDFAdNCBJ7quL3HHER/qIvO/JEQyMs5w9N%208Hi1vub0y2Se1q7RLvELYtC8lV4O+ArB4iMYzXc6y8h9G1/tU/mXeEF35AmI2x5F24ObcLvhfFiH%203gO0NTopKwI+T37DDXtAn4lf4TuGXcJtlqE33DAj+sXO3rFTAN5wwyoO9KOb5nbDeWDZUm7X8LQT%205G06vuEm3G644YYbbrjhhht+KNyUtxtuuOGGG2644YYfCDfl7YYbbrjhhhtuuOEHwk15u+GGG54B%20t3M7N9xwww2n4qa83fCfB1/C+d+vv/rrPnyJmPc/+f2Q/o/h9JSOfX6zzxHFpY7Le7N8vUfgN09+%20+/31zhzLe7obX6bZRrwTuga+LMSHT+Er5f3z7m/nLR9faF+SPw+iI95RzWifZ8T7ztAD76Dv4eGT%2004vf8gMCR/g1jit6uHLnXFzQOD/zOTjo0UcSeD+bZz5eUX/pe1xmH1utJ9SxRmkYP3pfmVj0Sf9h%20//JhjGW62WdMByHj0P2IPKARmtT36J/+2y7mp/ZYlneJ8m+44Tq4KW83/NBgYnv9+v77b+/u/RNs%20XPUsv/b5f2//8a/18GGMf7/HD7D98upX/4U5Jke+zsNEycROmCt2Ntm7IvL4xa8oUL+8euWTFl8L%20e/3m7WDin8FkfGfx+NTc5z/+9/3z/976lWf59e7vyifqAHRQngDN0ANQPvggiWjnE3y5DnzHgCvf%20nWXiQoHheZ54M/i26sP0U7g4nv3XIz+9MQX37ffHr3U4jklR+GrhXr6V+/nDh4lPuIw3f/3utMNT%20Phn4yWiDt8TXFTrzt2qh+cOfH/1jJtnJrxeG808SlnxQMmh36KOMUDg+Oc18HEVwugt9Hz6ZAvCR%20/jLThz/0ZaWYD83wta43Rqfcn7Yo0P3bT3Gva44rZY38na7yQRXolR80ZtAv8NM3B6JPB22Zh4/p%20d99pn3+/vrdxcFddH798+P75jvp8WIT51ZzaGX6Rvz4hiZIOHYytlif0D/hI+0Mj/ZExgx9pFLa1%20uEDZyl9Q43ktTdBYxshvNmY/PnhZLM40VubU37z/iSYUUJ6pi/dd898a5zfc8BS4KW83/NBg4kWQ%208slEFDOuKF98btL9339yf93LnwkSoS/l7Y9fZuHORCShjuB24V4mjG+2gicu5SLQUSJ8QrCJGcHO%20ZDkCE96H12/9V1VR3LhmRe3hl7gqXP4ofAKT9Js/5g9IucJZaEcJonxohzbApM3k6sqq1VU044cS%20x0TU/8ayprP5yuSL4ua/kGvu0/3fnmfEkZvBJK8JHGURXnKFnxnQ4D/bXXgsBUBKpxTmrHj0QDxN%206v7FvcFPO/9r7QBfKI+yUSTev3vtvLt/DN7Nyts3b1dZaMhffQL+ufL3+OBp1j4xCuAO/eb+8dHd%202mdY+aUJ8lT70V9pa+hAiXMaS1zgSsW7P11pchpLH4An3tamhFDX+mP30f/l/NkUtG/3/+/7v5//%20z/cvd6/8uY2rZ0Dfp2/RZig30BjjpbRZUqr48FkeH3wMjb4Lvc4/o5F6ZKsiPGdB8r+/P33//a9/%20avfmo4dxbcN++ftPlwWCrJjqe97nkvImUD9oyr8axJhDKSYu6eApcdba74Ybro2b8nbDfxxFACdL%20S/jkrSW7N+GveykhTNyykjBZKX5ON4TKS+U62ucFYquNCU+Thz7L294HbNJNz/k+aM5xR9gTp4c2%20d2jr1w+aa9pq/pxKwRgtn6KM1k+gJrI2BSJeRXO5jrAVHljGqrm49ktcdZ1aHmZaRyCO/tr8JqQ2%20ZFygUDIelAYlB7/l9niEuSLEJ6UtbyntfMoZRQ9r2LYSHJ+rFoj/9du6Yg+d0Cj8+z0UTuhs+Ulc%20rNaEMc5YRLDg4Z6FDvQiA1rOLDiV+HTDDZfGTXm74SfALDYXAnQNBxWDQ3kfRSvot5671ByjsI59%20Xu3Op2YN5+R0OSqO46noXsZtfYYxrF/tLWkcbyOHqe/uLSmwjL0n/bEybrjhR8VNebvhh0OI5yyk%20R/dbuFzcUym4PHaUXimCe6hdxsHy0TtnhOWGsJGF7RoY0dKC7S626jKwprHVx3Zm/CDXv56fW1we%20OOcX9eHer2zH2h/WGKw9my9fjPhg/usU72mXK2O1DYO+p6XyeGlrKS6a2xP29xtuADfl7YYbbjgE%20Drq/fvXKzxtxNohzT2yFcXYIpYfzQJx/4hwTyk2c2/rVzxhx3oxzTXpZgjNYPHOvLSmedcBe29Iz%204s3VP9/GSwIoVJwj5CwSjpcS2JrjnBf0QQ9l4dgGy+cFM3S+Tme1UNI465R/oNIP2n/g5+s/fX/z%20y9v5fNTjksbjCvINN9xww37clLcbbrgIfvwJen8NTMEyhQ1lbDo8b0oXZ4WwvPGMhQsljHNGKEwo%20Tp7S4vgB/C8Pdv/VPP51pUtv76EYenoLd2Xs4ydXAEmP4kS+nt78CIcGyuHslA6f64UCAUVQZ5iW%20yhs/vx+Kp55RyFDeUPhQ3qTQ3d/HOSvqRJnQ74qeKYg33HDDDU+Jm/JWYcf0dcg8fuaEfk1T/GHL%20wEacXbSO8jgh78kvjkkHmnyadBulLLHKo/K8Ve9eHltphjixriWsSdFgPbQO/+ZbhihsAIUNpUox%20CNPWI0DJUVygrdUp3JQj/AJcI7/lwfx4Vnmk5963MS0//ATlDchf5eOfD7d7XnwC5ZGt0Xm71+tT%203lYlvcdJNGNB5PmGG2644TnwzMpbEc6LyawW2q0I7/kcxTxZrGGmL8fup9yOMdezDY/nQSrDHNLe%206Xm1Pgv+biOrCVX6nXmtUGMooZ28ttplGWo+mzSt5wm2YxScwMsWa2XVYbupSjF7dxn7Suj5y28Z%20NsrlJWGtRgdwsP1/BM7ccMMNPx5egOVtFm/rh5z7YvAiwvGIQLa44zIrledk2io+tLSV52Xe5pPi%20enj1XFK0+XUQMef45a5C7dfPe10Rs7ASf65vEz/l1+bUy7n2K08NTe7blic6/H+Nug52P4jrzz16%20zS/u2xSGFN/D8/OgnEDPd/arQjv59MbZ5NcJqzCFW46LuKWUtTxKWEXjAuuhS1wy/tG8brjhhhue%20Hi9MeePjknHGZQlTP2wi5dyKf1OoM3GwpeFnY8zlbRqBbQ7COP/SK4M0nJ0hjkAu+HOORh9u9G8b%20cf6mvOGmcH0Ac/lTLHV6DkcTTl0j//jwpw5n6ztJOLaOUCA4zD2lpx5//ZXyj3rHt5ag76vfz2dx%20vnlc4vjWkPlQnvIH+kkblSE+KA+Fe3pLwz1OH9Rs09f5x9t5ORx6VH+Qw52+woPg8TK98me7C4jn%20I/oW6av8A7x1KJ4SX2kpH/CtJ4VDO/0on3ciz3wuSvQI5J+/b0U48QR4SBmA/Dlzpfp7+6U2h778%20cV3xn3RAH3Rt22/Kv9Anfog/5E9/En36ur/Clb/T966uv/gE5rs1WKxWmRsqfqMci/+awjjAMsfW%20J57lWz+1OOp/ww033HA6nk95m4RtLdyYhPtffAfxpXYOEc+T7pzelSoLY9JbvqUW4KwKk1DPusUE%20p7fSdIBa8Mnr40wXk1v+mCRpRTd0eD4+8QV9PpmWiZAJUgeopTy1kzHP/BSP4OFlomfSJIw37nI9%20yVP58dFLKRLiUKaRyRc+avIG0BXhRbmAj0VZADk9aJUX8iKc80HQhjLDFeAHT1QHFFJvB3+y+pkS%205uElf8r1dizlo5jn9KTN4ZxRyukBcdRGKh+FDJoVV28T8ssBPM/pgz76BrTCD1d43s/0UbfgcbwB%20SZsoPXG9DFeWlukBdRH/c/n0H/+ZKwunDHikvkk++pko2kf3hEMv4fTtln/0P6Wnj4i+VvmO9NEq%203Ev59HCLTx9WW5BW9N2wA6WtTkOPy7WlP+cf/ik0hfUs4u4zom8v3RZvkLNjulvkZyHFb5ke1L7V%20U5VXhOT/LWbfdNfQ06Zf5DTFt5BFXUDff5FPQevvzym9xuO4rjOaHmHI8ex/l95AnbLNJyBe5VDd%20L/w6cQNLnxmjGiyx8LfyjpRFSG8sVEj86sXcSH1VvKgXFjQp8Er+bLGY2aMJ+s93vAG27ISkIRyX%20fwdxRih/02Aw5K7CBM8EFXHm9NDFG2tMVEz8KJh6zuE4lEqUFk1uOZx6cS+ripdj4T5Zp/Q8z1af%20CCc+4aTXRJ6tJrz95sqKhcMnyiJO1DV+iJv05ItlhWcUFylfVXgpz8OL8qNwKU/UISuv/LyQh5vy%20wScUoAUnZZJ08EvKBIoBNGIJog0IJz3hTp8pQ5Q5KTcWzrPHtzwn+pz+Ob1+YxFlZVZMI3xKb3/6%20unrVF6zeUnidPuOpLFWAcNFPP2mV32hbC7e+I37l8Jze+ZescmBKb6B8eEA/hkLR7+1jzyhf8E/K%20IuHQE+37zRVr4rf8i/B/Pdz5XZT/HA7oY6IV/rXKntNnz1tftr+hoJJH1gOtjWj/nhwDjGH6CPHm%20HipE2l4fIjYTEm3HGPDxVMIyDcg60mt8BqDL5Evqs8STjABY9XOZ5J/7Cem9XvYkOlQPj2FjQOHc%2009+9HqUM4nn5hVblLyozX/wZ+pIcwj/zRfJW+UNTlg0K13MbTj6Eu9zwMsk/vvkHpvIS/dA789Da%206v7zRC/XnD/8JD10+LOFM/YkhyQTxGPxVM+ijzyjLdfpA/g5TeWZuHo5BzgNok/pJx5H/1L+E/8K%20vSDCa/qo02Rwsbb19Had8i87KF62xZ35HXkobRs+pS/0UHYvXPxifBAGvwijXIUrfl1+W/8W4uLT%2043mVt4HgqtFnzuxb7pq8no+le/CyqTsV41q1IefX/+fi4DVqc7k89+T0c7XHtTBziUmGBUCrPAks%20yP60xQ4TxxKhnLP4YBtefi2YkKRsZzDhorjrGpNUAOUrFjUhTx8tD54FD3elPcKl1M/K0Zwe5Yz8%208yLJw5t6s3CY0tvC7++38wIRSy/1oAwBxUIWbJQ5vu3XgoUP9cNNC/ISBkSDFtpM1hnQTFpAPbRr%20IsB/vu9HPigOtFUoEGUh+ffHaWHDQkfKDe2uhRLlUwb32tWBP0oPr1EyCFc7Kj30zQpN/L4zyPl7%203sYH+MUzCzVXmC2cRZ/agF0aLXpdqS/hakPK8ja0cPK8+3jndSJ85l/E5/ePSU/7fE30kR6QPpcf%20/IsjIdBJeV5fyz/o+2Z1n3eRoI/vOgY9KFuRd9Q/3kInPe1FeM2/4Dd9Eh6p/vCc8gD5q3z6rPPP%20lDnaWzx6KXhRljeYOyPfH8XRtE9Z1h5cOk+68RrO49dm6iLoT6/V6SkD/fQIuhlHyhjFPU5nP8XS%20d/bppdhqXxAxxvFGeSx9u/FKG9+wBzGp8G25fBRDYEJi8mBCa5UGeJ8n8DZcyMcsArnVQmkh/az8%20BfDn+3n4Uw40QKeUKyZewpnImOgIZ7JDMcjhnz4+uPLiE6uFy5Kj/DURYgFXWtGlcPhAHZiYQ1GJ%20DziTnywlTKpOX7G88IP+pId/rigYn6XokgPpCOeZyZt2cD6WcPimcNJLeRH3mMi93UhvNLniYW0g%20CzjpKU+7AtoFQbljhElRgWeEQx8KQpQR4YShvMFfyiMMh8JMPQlXeniQ6VP+Kl/9gH7mypjFUbtA%20P2U4Twt9/lcUIlkFxT/4RZ/wcMuf9NAHr0PZJMxc4Rnhiiv6UM5Fs9Nn9ZnpC3oIm/hnzyhbscj4%20dwpXnxO/vXwrlzZTONYyV/TLM/STHnp5Jsz7uIVTNlC4l2+04XiGRtUBWM3KXT2ynhKnK2+TsC7V%20aIV36SjLquVqg/Z5RhvvctjIq63LKk6lay2dhR2ggU59Omo6/Cnl11K5RnWgxFjQtJZyHFYrWMex%20njqFTvSG31o6DzvK873xj+YrnEFPr64t3/f1sRjLi7TlOqHk1frPZSxSPCOWtCwkVpc3A7m2ycfz%206v6SOHfDDT812rFsz9P4m+7tf4433Sv09BF7UcubryJMY2UlITMv2jBarGvXaLjum1Aq46sQW+2h%20Hb//bCsOTNKfTGs29/7xH1+JEUdAU9ZqC6Bx44Q2nLRr4fzuYS/8/vGD0RUmcern++H2jBmX1Zae%20Mbu3Zy/W6fu3mKaDI+R9LH0dDrS6Bb1wVp3CVjjtQhuysvnn7k8Pg0a1X7f8ZhVP/VgJfrD05BNb%20E6XTWv6cu8ggHH5SHiviih4DeQm98vM5DhSIXv3UXpji262SRX72zMpR8OdyD9o+06Zv2wz+UKb3%20H+jgnnp+fmfX+NmlrPi06cl/LTza6N7zI3/4zzPWCMqUdUDo0Q9fhUX5xl/qoPMx0JvDM2g/xn20%20Yaxu3YpiK/ywokR6/FmZc/8iUeRTbvcanZCS5oYbbvivoicxar/p6UR5cabylomJQ+AoXX4OoZxJ%20eHgwAe1bAzJP1oRqEkbIoyygrL359M/kfre0XMlDZtaeo0wmo14YrhtuypK+rK44c3goHR/v30yO%20Z85j4JiEcLrHtDqnXTrPu1Me5zX+fP3ezxFs0d/zzw6Tb89/r8tl+L22AKx+tB0KQY6/6qyexCcd%209VP6tTrKxE18+MqEnvm1yzU8rl2c3/H6FIVhEZf06XmL7x7epMlhdX3n8r3vsNAp/Qd/FLicHrfI%20P9VvCtOztT8KUtU/rYwq/6a+TmObT3n2sEQ/+aO8eXtav3Xl3PoI6UZWM205UL6e78o2WU9egJ7Y%20ey70aZl9pzuvf+N/ilA+UZDfcMMNLwFLibH0CZxjdQMnKG+lwCxk7F5kYKnQ6l1XrAW9FXomHeXN%2098jtnv/89iHWEfay33y8d4dF7qnAROUWGlPYcNwzYYVS8cEVESxEk4JiE2RYGfYB3nCgkwmQyZBr%20fuPnuUF7UU8UailTTmNp0y1gcUU5Ip0cfBqlx5/zMlI0nC92z5W2oFegUOwtvwV90NsKZfmNlWOO%20+2xZuzaoi/jw8BDKlBw8RrGJup4G6uc8tLy40mdz/pR7Tv6Pj1+nvgroI7W1dW4b+Er43F61DBDf%20K3nh/18uppoYvSieWBa9Txd/WRtxPXkHSIsinMFz5tNaeM+iXKeP54wj4dv5r4dzXU+/Xj7/t9LD%2028zfW/ixcObZHE4YcYQ2/VOHQ1+WU9cuH6ymN5fDA8FP8maBzLlH0rAQ5ZkzetIHiIMRxOMleSGc%20qsSdZXlbK3IZtk6gr/SbiUWT3Z1NGr+b8sbBVRjxVOBgJxa3hy+mQJSJCzpbYJ3gB6/bbcAtkA4l%204sOfoRTq7ZyXBCyC0CYaW8vpGkgLz+jU8AZlrOZfqq/lS/50cLaq3cv8XNmydCg2M47xSbEpG3oY%20SLIoDum5MJgU4SH16cH5Q/862IdasE1KvVCeM1Ck6/oeqyv0Q3um39v1cH7r8abQA/3sqYGlEWsi%20cIW4yCTuAUqcjo1kMAEg0FGsUXqxWmJtxg+Xn+kH+er3Jb3fr6T1Z0vHM/6TXyd9FZ7LUvmWhkVB%20S++UfoO+Kv9O+l7Y5FfqsBpnkP+eZ/mNws9+3qA/864Nh9/c49cLX3smbRue76fw0l6E5Wf55byq%20PjCln+PGcz+/+XkuW/4V/S2/tvjXPg/yx8+PjxzNLz1PY9bGfgt0EsY8hiYMTszreqsaICcneWF+%20khfn4gIvLIyQCWyJXRLPJJC1XU20MBz8aYxjC7XaXlkw4RymKG1cyRuljY+n+irbaEEZGYFJ7ahy%20g3LKhI7Fjfw/3/Usd+fU6XxowsaKQ/3y5M2EPgKrJ+oUnTbiZWUOTO1XlDQmP/g9vWJvA+G9PdPh%20UTw8r8OTel0GyqGfMcOSauVBj85gQU9uP6fvcHkz2vpt9Q/xJyuUUx57UMrx1d0iXXwomMUCCxEh%20x4u79Jzop5/i8gIDIZXH7Flo+HLulsK1Qb1RiOERjmeuvhWf2q8FcZgMbrjhhh8HozHLHIji5rKg%20+En5A5IL2om6lOIGLvjCQk2UPy0mqjHhaOnTRJAmIYFKY31DuyWM+Lx2rK3Ntbz3o87Dz7yZwsCk%20y8S1BreimYKBdr4GleDKjU2kHp/6mlK6VcZzAF77dt7XsDZQR5QMFAA6ZRdWHxRTV0RsNSQQX/7k%20wc+JoZzLwgq/Uax60HaglPmjgM+kRyH895uVbeV8ePzr+zvrUzho4aUYrijTlHPuNra2oKgbjj6y%20BhQ78QdeY4I/glphXoI2RBGmn6FgdHnZjFnoF01OfwrneatOjibPHi4xeq+Dy1LGGGA1/9Lxctvj%20hhueFj5mu/P63lHSibdDJm7hgspbCHr2ejljo484cqaFCUP7wiOguGnb1Ld+mKiTiZKV+Bvz5+wb%20ChzhKHdsf326f+sWGsplUh4pAEuMmQ/dWIFQXiir3YbqQUrInoaRlUVx3dLYWEWeG1hZXKnyLUvr%20wI8fnN/iCdfJamWKDpMSCojXxZQ84pJO4AOObkmzdqNPwC8cA4PVC/wmTg+0v5RHviHlCtaKhSOD%20wRdn3MLqBrCqoixyjpJFAX2LNiFvlBtvx50Y9SJodmuX8QpesPWwxJwaOv18mtURB0+OAGWMsvrl%20BAjz/Hf2NZRZ8qSdWktrteAyUN8M6sI3rgBt5/xPK1gUe2hBZvwICs0l4OPjbmzBfw6o1fwFldI+%20oz59ww3/Paxby+uxoqfrj6ALKW+FUBNMKGAIad4aBQgqnf9AgWu3jVCKmLx9EreJRYobigEM074z%20eeCYaHVPXCkSTLZMkHorFOf73CU9E1t1bf31XK5MPOTnysvrt+6/lh8mUergE51NVKrTdC6AeObn%206e2qCdHrfB8WOyZUt4rYpDilSTQNn8+9lvy8zEIvztvCaNJ+Pzxxvhq9Code6sKV+uAHz1DQ4EPO%20m7q6Qwk0RQ3FhnDPy/JEefN44pNoKvekdQWutDfpvU2MX24hKnROz/DXnqFtUvStDoTRXiwm4o1m%20WxB8enBFLuoVChTpMi3k5/Sk/KP88JvCC18pAzr9HJ/37WjvnCdxlWYKN0f5GgMqM66FP+3V8iM+%205ZGeuJ6/yrErftF+b32MRtvWeeQ0WmA431ggFQUUB4+oOzSTL4pnBj+XRr39LKgp2Sh2KAcoalL4%20yQ+LesiM2ep8fbG3H05LkVlLurJPq7r2gQIMv14EGlnMYuH+XfzkXxdN/Btu+C9ge8zWI396svGy%20JhNyvFNwAeXNSCiFI4QR5kw0ekaoszrHn/tRZTytTb5MskxcPLcgLZMsVhI+MZAnDMr0tGViZ2LA%20yoIlZ59YzfjmygSTDxP43Zu3uyxvnNWCdhwT2wicbWPiZNKkHBSZxy8xkUL7S4Fb0IyftB1gm5rJ%20XwqytszijcF/XQFwZaXw/9/vPVNzgPal3rQP+YoHI7jFAgXG2pTypfBKeXdnPHWXn8s9ih5vB09v%20Odofn5/xxcDjV1fi7r+GdZG6QT/pWuseda7yL2X02tutVt4XwnJ5BLJeUsc9gD/01Vgg9S2Ssjai%20iHFFgaOttD3MeJJiBVBGnXclDQ7ey1Gv0TgVlDf1oB/JUqctYYSiK3/+NOPoiH3JyHW5nPJ2LoeW%206fkeID+VdBw/QWuVOayuyaheyb+k62ItzPET8G03rlvXy+TezwW5uDZmGdMuq02mIXuRwegi+RgY%20ug0LV/2ySOA8qi+6bXoOWM2zWsf6wkTOj8/nLTQmFf+5DGMULy7wAkOuOuEy+UvpcOuP5cXk8/Vr%20mWQ2BxSNZcoEk7c1CHnd/WmTvilawlSu5aV7FAvodlfSMvnN5UVMJlkUDpQJ6GISJI3T+SmUgklh%20mPJX2qlkR2vFvDRcyTR6aBsUrGgbfrrG6L17/f29OZ/I7YpShWJDh3UFC6tbUeJH4HMZ8ID4XEdK%20R+BbUXR/m/ls/UUDxAcYZ/G0jWvPKAyudBufSIulTVt//PdteHPc059Q4LJyQjtm5caVGVPWXGm1%20PMmftuLqCpwp35Ezl1CmfFCXt2ePQpav6ePUU3+glLkcoLehoXnPYoU4vkB5F3V0JbHkBTw/qys8%20RukDvu1d2lz9QGEVUj6BbXocqX4/K+iXWFn3Yy9HLN6C78fQtbw1bRL3LU1bzy8dDb2Jj2s1yePM%20747wv41bniPHZgQfydeRUh9Oe01Utbo6jpY2io+/dhgmhawAmYiMZz7X92xZ1KLAyejB8S/tPrJg%20fv63TRMuQQor8ZYxgWXuWEhQ4LiOgCIgSxwTGpN9zn+NZj4sTINI+ZLyBtPvHh6/f7AJmwlV5/q6%20sDBeQqB86NBEL+saeTN54gSUN8Kq+NYRUDpQoJhQ8dN5r4UyV6411mq6DldWjA+jVQeWsmkyL1dX%20sOy+O6k3kAKBIoACN0a/DpThiqS5UJBMgefFCnvO+WERpf0zTfH5Gbbf37tiqj715u7dFA/LKO2B%20ox29PwxAGPGkUD98iB/Y9nKtP/XR1qtpT/oQlkVrA1ZutDkKNYoxym5+oYF+5fG8P+1rc/oPY0Nv%20U6u/g6lcy2+kVGN1q19Y2N/Xqphr4+gngytv1q/o+yxe1mFcKryhDaIfBef03EzzO9FLw1h8myxv%200PfJx0Y8xfP6AkvoUXUk/RNDY9bGfbYkt88+RyWDgtcx9d2t9Dzn9NzjJ/Ccw8EprSu0+T/VOBPN%20yOJcftuHD6Oh/+z8DGspI/94cx+r2howEmA4II3/wpQpcwADBnqHH2thXs/5TPU5jf4LWt56BKyy%20plwDqmQPEbOOr4PmIy0WXwYO21k689QqOz0gdnSuSge6XXnjbJ5N8L/dRbkocOuwBi/WRMp2pcwm%20xOlQvE2+7URLfCyOU3yuxQTLM/VggtVWIX5M6HQCrqzoRTPPI37uhZS3rCRk8C0b+MXV62sKFFY4%20uUpwdIBwcaUPZ4rfVvwWpHfrZckj58VVFi9thQadwXEsbn528pEfQI5XuLG8hUU32oSB6FZUaxPa%20MQbeoA9ZG9A+OCldtBvltgJ5P0K5wlV9wq642I4NUB5+R6x81I8+KJ55Xa1fUQeVRZ8c1VmW1stj%20wOOfANSMdnswfn+7+782tniho61v/YwC9fnu1+/f7v/f9y93r74/3sVV6dWvjyCXgDWafDy/kvfD%203S/+zH1+hm7e1l5FM8kC0ol2KYQvCSxEVXeuuf4Tv43/fj+N55mLpFd80ub003NpP+6Vpxx+XPFv%20+dv2jj1wY4Pl5fl9PWUr/Dyw00XZ3mdSfZ2H3udnHKtfxHbFanUMHUWdPufPtTZgnFvWZXCC8lYT%20joKEguHbLgYEk+/t2sSvmEz++BFvUraaAb6mvPVALkzATLaBmq6sqDE5+wFtm5hc2TEw8aDY+erE%20tHe3dLnyU7Zc339yKxvuH1Pe3r6/8/KgH8VtYflr6uPa9qPVyfJnBeKKXLEQMaHjyJv8OL/nB8SN%20l8QPmoweG4DKg3RKHxNq1BE+u3Jq9HLPpKuzWN4mhS5X7vI2ZkfABqJO0OVKIoqLKcr4xjnDXjpW%20HLayLrQ6/cZzOrzqR3rPh3jGGyxfKE/UmfrEL2qEEuX8MJf5Q3qeVT4KlsrJZeqZqyxwftj+8R+n%20j/TRfvfTr3igwMBXrG60sSyqxKd/kx9x4H9eSbeA3+K9Kz9Y9lAuLU/Vn/po+5/6UDfV0bf+7V6g%20D6l8r1PpD67km1JN+yBkSOftbm3l/Cx5ev7WR1Um/jyrfH+2fue8MgFFHf3D1CwQiuKpuDl9zh83%20Y6YdQC90AvoCMoB8FYv6IRPySwwz2udnwtTfalA3tkXgi4AS5H55nBl8MaB8yqTARPbv5/8TEyyK%2006KEePbxUiYR4qPEaTJUeg/vpG99wOSbxlGmh8mVMqaJ92EuT8+uZBjNrrAYfRNKnjUs/4f3VX3J%20I9JZ6SlNl+ImTx17uCSgT/ykjrn+8IP640S/6s+4kdJHuOIrvfIjDD+eW34q/+nZnJdh432MHg9m%20P/rm/d9/eN6UyX1e6PncVOZBMKWceF187DnuUnltnAnzM4ob9fW6P4ZC6s9GD37wL6zOi9xnlHKm%20sNQPsmIlfjl/TemlTZSqmzb9B/OdocRjcdHmz3MTe4L7pjKEtpR+6tNxuuUtEYvAYuJiQGK1AmzF%20SLDLjzNpuhcQ2pgUyQOHkMfp7Tjdu3LT3MfvoMbPZlG+4ud7j2+THRMRHRjFTM4nPJtcqudy9dWx%20TZTxceAoyyc66LJ6US6OH9NXWVN5hb6JZhPmXMnTJ3PrCEyU5J/rML15aIOvTh91oh6+TWjpvT7G%20Sw+zeCiiTLrkofgodVmRU/7ZeX3KvfhGPO6dH+/j92Xhw12ZrBVfTvWb6Ez1pl7wb3bxkkBYMOM+%20+4+e4ROKifO3oVPlTX7lmevM7/gcBYqU8uM5W55QHmmLqa0Lv9SmHrco0CpvCjc6qC/tQB+C97Q3%201jy90Vq7uu7wlzI8v6adcj29LBT5YiXDkiulnbqipFKHZRn5OepJfsqTsYdyyvjMdYVfvfzgUYzZ%20oFGTuAQU+chiSL/QZ4Los4wZQByUQBRUFNGXiaVKgQLBgo663SXllWfA2bE4/1IjywF44m3Ltsx9%20TA60g9pcfdwVOwv/9/H3Er+ks7jce3qbYNr03k9KHtmvCqf9LQ735P/t3SuX2zNtZbxZvHiW/6dJ%20QfFyP32c4ihvrp53rl+H3ilv7ht683OOeymX86T+Xh+jj2f8FT7XG0edov7TxG5p8Gtp9Phl7E7P%20U541b1Ue+ZAn9LR89TxIs8YnKw+FkvT00f+9/ef7/337ya//5018I5X4ypf8lE7PbX66l2vLl1N9%20CFe/FT8V5nwyBdbrl8M6eSpN+8zV86cfOe8tzPqTFERkPXGGeZSyenG498VFoV1xZDBZQ3fxATqK%20HZhiD8K3cKLyNpOJVQ2h5StqIwJGcg+DABX/9uUxtv9WvvNGZz5ieQPQIOWKNwYDsZrDesLEECu7%20b25hwYluyvO9aZQgLDNMhu/+8nv8cD7xWt7QTj3IT2CyomwmNsogZJrApuvcKKwWpHhxZaKMiT2s%20h7pCt9J5nn4XqxkpIlM+5vzguF2hG6cwVw4LP2WZaSdIpzPRmEFavqf39n18RgOLi9Np/IBWrFei%20TfUNfkff4J52Ia5b3MwvrsWKY/mhjOGPJWcOt2esOyn8/ZfPU9lehvlN7Wv3E7/TPfAXJwo/nN/F%20soYjbViT4twevCU36kU4ufTy9/iWl+ILxEEATG9umlNZqtedTfQql6ssWDjiwa+5zNIH7HmJb96+%20etlA25xSFFU/eKj8xXPnaznvp/4msNpX36F+bpksVkqllcNCJ8vdGhhnfrWFisYRQBjCK2QF50MW%20tRz0y6fGRFeixy1spni63DM+8ozc0xtl+NeybK4dccUDAYuBFJw5LnmGovPvQ/zMzghKz4SWy9oL%20pf/87hdXLLdAOa5gJMsSfmzP5THhljnLN+jPPJjpXdtCpT8iN68Po7pD5whucbP6e9tgTaP+Jp8v%20CSmT8EpwK3sqp30WXDE2x8L7l7/DaMGO0psPj9//97fJBiz89oxsiZ2EqLPn588B2mZtp2EEte+4%20337z+nmcVL+94CsG9biwsWL1xU+OZ/pjTX/s1szQs9q85ANdTb/MY3buIXNvZwEdYz4MWMgA5K6A%20Euh6USMv5xjHccaZt3OKXQLhfkR5Y3KjEzIxwiQmIikL3DPpoNBxT5ywcP3j90rDIGSSmt5ETdCk%20RbzPNun03jYlDMWGeJSVyyNsjUOEaWIXoszlpNoDuTPJokj4Wa+ipOSrW1LsniudFIWa725xxWye%20lcvATDHhWOyoG5M9YdSJe2hGEZElJvObMLXDcisssMaXtUmb8lHgpjJLedxLAVyDaFM8FDHxCSWY%20vkAcylD+XD1/U1gQgs5r52l56xZem6MtAHUmvvMgvfzQR00xbU46+Aqfqe8I0E6ZCA0scAgG0sH3%20fqral7oRvy0DelVHBBjtKmWwBYJxOGZX2nFcq5eIM6lt+MCE2SpvlCFLgisFNnmgEGh7bpuGSO/b%20UdZu2/GB4thEapMgZbLYOfapkDkP0a8tQJzoXypoNb09BQ7Fj3DfDuuEXxKTsrF6Nmyua30dYSt8%20HdBE3Z2HhZ+5b0z8tavTXfqZK9DWDqT//f3D9z/e/WmLAHgYMhrrG2MZRU0KD/lN/a3kW5VtbXEE%20k2K20m6c05zq4H18P7y/Use1/K2+Trs58WuyqKU+2vZZnoOeuf24Y5ehZ2D69uXRZS9ymHFNPOQi%20izSOagHSYTgC+LGQvgRWlTeIlhuiEk51zH66vu8plrcWdEomJd/2sskWy4FPwtZpsd648la2lUIJ%20YLL7x9MxWeJIJ6VEE5ZeWGgFMeFM9jjKlWIzTd5WjvzIN1twCCNehtNhSlEohDER5/SiZx++hXJi%20A1SOiVlfzGe7bW2CRcH7/a+w5IzKxVf0qf7UCV57fSNaudZPh1DoJCX5Uh7OLUOlTOiE5zx7mF2x%20Dqk0/Ijjlk334f+SFuVPntzTd9QelJfBqjfzl8kvaAmlHGVwXXmrATXwmjyoC3lkEIZySB9R/ggM%20FG0sQJS7bKv5uQ0RrbOltywIUN6KNRKeEa8Hf/tuOGaXvO37GZp+OIh1BTAm57rPsPuGptNR10YW%202hnwPBQfrDg4bf9wz+SGBa7NB4RPWAuIRx64eNN6jq94gXIt9WMC9LJsQqSc1Y/0VpjzI53KF/2u%20dNk9fq2CpvhVuE3mAfp4KG6E41zJmMIvjWQF6ioDMx/PxVpOTPaA/yy0xT9cy09ozc/wyp+xNJkC%204sqN5cN2qX8eyepHGPIM5Q3Z4YpMaS/SoMB43uZ4zuWT/z4FjpfXtqxu9Zk45e/lWdqwlBVeNJZA%20UOff5yhjWWNC9cv80rMrtcWvffbFyJT/csHVlqytV8a3zvEiG9FrcFjj8OOYyaWwUN4wp/7v11+9%20oM/W8Jzf0HYA/vWbh33m1YKvFosjnKq8KW9N1Dif5JJzf7v6dpBpwPih2NCxmbxwUrZwTFbEEdrv%20vAHlqytKgRQDpeUqyxyTP4oFfiqLwSQoDXTm9Jk+Bh1ptO3GJE5MlAo9c5225T6b4mUDRVvBGghu%20VTMFzjvSYJKKs2FxdqfXgvjJl7K4V7mTkur3p0+CudTMF91n5/7m4JH4xZUwKUMoYjnPDLfkKh+7%20ckd9uNOz2oIyiMtgxTFZStGhvQlzC9YnFOZ9fTrXT/1I5dFvsCyGFUzn52LhIQXW28oWLcpDCMq5%20WbYDfUnb4NyTF9t/TB70G+rg5Vu5PdCP9o3ZmqZAz89wRn85FVBCO7Gwoa4aV9cA7VxPBJTkvSwe%20q2umIt8Lyzhu6WKyzh/IXuGpW2rubTLE0mOy/ryP9Lb09vzB/OwTdlE48PctMeixZ+4n+laUgRpt%20WetAadxSBp4e0CFadN/SlsOjHeGj8xKeWj9DeUNWeX8wh1xxv7vHWQmya85/LqXkK+UeBbeRLT3A%20R4+f+18XdV7Q4QqkpeUq5cvrNCmOs5W4l39Le1zzva55vGWEXxuyHLOno1fqqRha3nw1v3JGTURQ%20MT84XwQ8CoPv7abVOhq0mxYt3oh4hOe5lrctMBmFEhOHu5mgoB+a6Ow4/jQB6rmnvPUx187TlnxU%20hk+WZUKeYwq1D2kyHUCWrXny5hrO8y1XV1QsroCiSn2r1a+1F9ui/mmRVrjbM4qA52PKbn9F+twY%2080uKPM9uXbJ6wLsadfq9IM/gcQhGcuHKM25qs9LHzuWdFCyUQhQ4EL0yxlooc6HI1ec5Ar1aZj/o%20JX1PQcPKRxg09MBCbzRmv5XtBLYRUIx1FpZnAX+dD9FYeWr4WVyORRi9tJUrD3bv374r2x6XBPVs%20z7042jFYsORK+Iy4NSk7dh1Bab2+ZWLHt//zWEfaZRx3CunU0xUJrDBlYsblvKRotNtZkt9C+7wH%20U9muxDwjBu0vrNUKSxYKD1YjHBYkXr569bct7kzuia+AM298OUHtvkc+Ecf7lMWHxwLWwvo5FLC1%20vterCfrB/WNYn3HQr/pMz1hni4IainaLyPdY669DeSGnumO2g2753bY9n9Kl8lYKYhC8+et3PyOF%201Y3rSFD7G2T+dfn4VIgLRBP6AkogpPK2aXs4mXKwusV+sa34jUkyNZ7qlAeWpsnfJicmOyZUtoSw%20Rrn/Y4pTnKe3+IRxj/KGYHO/HEdpkn/lSh7c0/hYs1jVe11NqeC5V/7Ikc63hKHJ8uEeawn+KBDK%20H39ZaHSoHCsQV5Rkp8uu7ywcBY40tK2XY2HkGYrgP/6TUv42T0PLi3GFf71+ozeB4QfxuHcejNpr%20w6ndxO9QcGOLHV7xzTinw3jpVl7nXT+vPU59hat/VoV7+nTpV1LKKTdeyLE+eqA/wYvoK6H0e38k%20rOQhpZTyczo554eloc7tpIlg19umKIiMPeSCj3+PGwd7CWOcPs/bpjPN0EbbBmXXA3xhPPUQKnkL%20+ZXrxiRPvMo6keM3aaUUabLtK28daI7w/yOk0B7NjR+LHbe4MGl3FAoUt8kSY/dcXaErz7LU+CS/%20QyEJjLZMZ9rX63hJ9PiVS1+hxOLTd2LrNeJhXcPKxviaFHrrD7y0wEsMU7s37TAqUYoZ/HYeG9/Y%20aszPhHsbYSlbtHnKbRFG6Ey//011MX9rG2itLXGZuusCupB1x3B9+oaWN94Ee/Xb2++/vHr1/Y9f%20fvUt014FENyv37z1T274N6JMILNiZSKgAhLuKIC8vTg6u4DycG3LG53AlTfrbO1euoAAZ/LNmM68%20/WBg4EqJ0wSNJUoOa85v78Kq41uKZVBhafE0d+9cQbihD4YnvPKtNutPKMiMAUA/i7NH10Puz1xP%20BcoZ7d2KG/oIyt1IDK2NWc6AIAekvLHAQ0HiYC/C2RdDpgDih2wgznOC8Q1NvhDlUx73KyvtlQlv%20C8RdnQg6E9tRuPWQybmyUMQbwpnaWcmLNtyrvI3ru58TOSaTMZOyW40e25cuUO5DsZNlKZ9P8jR2%20z8TOPfXZq8DVfNpP+8vAOr0oaVjeiIXi5bwyBYgdGZS3mseD3EpfZM4mvlsoC79pD+cdz7RZfkbJ%20cwXrUogjTyq/p8Ctc8NCF+NKKdZTAhRJFrojaCErhVOL2rygRb7gv5SX2+WPMFTe0DbZOmDFjOL2%20x2+/uUJ3LWBNuLzyNjNm+tRGOYztClwy+QpYDFHgMvZvm74cUHO2vVAusKDwogbWGV4mYLLGH6sc%20YQx0WVhI54rd+zu3nKC8nd69fl4secLLMvye3QefFOhfR15WOAaVHkItLMlHD5rPQHFqt06JhbJP%20/xiB8crW6Y+KzAkUzdd//OGOc18sSCd0FKqWiyikE1YUMAT6qvJ2IchSxaTryo9NuD7pYbUqz27J%20sGfV5tgP05f6Wl1bXuzFnC7nwL1cQIvKyq9cdRf8L1YmJnmsSi2advG4KBzPvWV6BbAox8EVt1yx%20RWoOuc9LC/PxhZmTYwRvAzm+en2dh9piQub7ythoMeeg/Jp8nwiyvKGAZYXMabH6EMYiFAWPOCxG%20fbexxEW5w6gFiNd+heHUGo0tb1bwb7+/dsXt9W+v/P6agvryytuSJXOnCqeul9FV3kyQ0yg/DpZ1%204zxUe4BenQtriH/TrbxcwaTtyhtbrW55W/LphiVPUNZQ2rSd2VscnI5+G+jFiPYNwxrr7UcoCjvt%20LoRCF1u2I2C97o/ZXN562S8FerMN5Rvhi+VwCRtVSXhz3+4kMO5kfe2BNP28LwCfGNmWLQrM5/lN%20Ot3jshXLn/1t1pHlrW4//a5yBs/thLSF2CIr2DWhK75dN+JnBa5ur3gBSUBxdaUm02KoZOcBZeOl%20gLGL1Q15HjCl9uGv2Np8+BRvnN6NxnXNC6Hvu4Y5Re/uYniC9vExawpYD4Sxu8C5WY6t6FnKHDoT%20x8UIx6/7TcsT0VXe2AL95dWv05YpjvthBcq1i5a5A2YzCVze8nYcKG/thPXjWd6Ww0VbbD1lDIWO%20t09lqWPSRpnjO2a3bdM+ag7GE0J/su6aErdn62Y/6hIDtiI0pU3W5M2tihVBR5/nnCOCn5KwytIP%201rYzXTB1jx+IH4F2cgTVBFlhXN6lkUtC4LK7wG4DZ30ry5uBOqB0IYABK2k/P2kyUef1CNdLXsSb%20LUYzEO7Z8ibeSMk4/Rpl8exKijl/kzI5+qOuft7RaHWrjPmBrLzl/OJa1wWFjY/A8oau+pW3qd2T%20gnrp6mHt1UO5mS13bXr3m+Lzb46r8PYqOhkLOiPlSgsWSCyP5Vn3rsD5OLX0nr+ueM206OreL+ba%20tlFcZV3LChqKLMo6fKBv8w04gVSRtrRKU3+uDl2J17knbtsOW7QOr+amvPx/DrOr5bfw37iCvXF1%209XLsvm8tL3FOReLbKRha3gACTZXQ2ZUWCAP2d6V4tc8ijcqPlD+AAnF55W2mdy+DhtumWN4Ks38k%20lOHo0CctWm4wsJiAeIHBD6nbwOfZlb3P2z8L8p+B2n+lHzBp8AHf2Mbc2+tOA6toypGjvRZbtR1a%20gyr7n8L4jABbp9omZQsVS9xizKc0jNf2fKgggacx3z4L+PUF49MAerS7gPKm8738tFANzu9+8G1V%206s22k6+4zfn5FpMPKES+uublEVth98CEdDXL2wHQbvx6SgbKG8rrFljkIStQEDhy4W+svyCwDepK%20WrEuastYz1gidT7Lwy++0Hpe8IYpbZPfsPeXU7BGmuLKh3t56/S/BMYsY/VU7JdRrcy/3hwwVN6o%20LMIMKxwOgVatsosQ10SAWRDhpb1dPy9nz0BMyytTAaGOuzeFibewEAwogJTv9yYU3RrA9dzn7G9l%20tOHQgfLGyxaiC3+UN0yfPE9pSh4TneUeR7z5vlOPa18LPSo36vF1etvWv+OV05hj69R/4N6EMW+g%20Mvm4MsBv7TX59ur8kp79vuXHuc+Wd/ea49nVt04/xQsE8emCoGnYJ0pe7m9txJVtt/w8osPbNTmP%20h5toiu8KVjRWeQRNhOH05in+XHme8mnK5upvIfNbihZHq2SBPOhDjH3KlQxAPmhxRDhKBHJl9LYp%20uU45dxTRSwH6RCOKGVun1wB8eU5lVcDS2lPe9r6wwHkq/83MF6EEtH3PxpCNPRxKGePQ702B4To9%20f4+r4i1R53tdXK4sFl60DRY4AesqSiqKLBZT/5msZszeAJY8QbaNx6zJQ79k2VTyyH7NfZ/zx9pj%20obzxmQCUNlZWalwEDqtL/NuVM29nefxyQI9D7tPebqm0Ph+CEshkIWRSx+dnnhYobyiSGT/iCws9%20INRQLLrfA7MJGqXt/dtQ3mKStfbqxL2hD50rZAtTP7f1I4GtUpQ2hD7XtZcVAON1NGYZ95IFyBT6%20E/coSFL8iIOShH97VIHzI5yz9UWEOeTMjGNCbg9QXDgqwiKVIyJ1eZcDMjHLF54ZewLP8HTelgpL%2016Xr7EclbBIHlAkeTIajvH2lvFR+SyP9A+VAyltWEgT5eNqSf8/vPPTy2JcvPEXWw+ceLUfmomif%20GvJj4m/DeUYWC9HeyzinQm+aYk0HVlpYF4ulERlF2y2/fXkD6PVPt64P+pbiK5T7Zfv1/PA9HSvb%20pkYMlrCHz75iOaWYfSkiFgIei0Nv2/IpQfntRPKzKG/Az0jZQM7CQ/DfyTTF7aa8nQoGcPxx/6Nt%20xUC1n3csL67oo8AjsJA7MskdAdYvFCmUO7YqUfDq1e1lgDJJOSws6fM+Bt795X6yxF0SKAuLVbz5%20cYYMuYPlG6WZ72YiB9uXAy4FyuKMo8D5RX4y7++3pixbmSzeOc9G+e1EhkWWyZ/PTvi1pbHTTuRP%20XiiuWTEFrdX2KcBEmi2PKLNeX+vTpyhOuX69MeHh95/9HBqOdqZ92eXxZ+MpbU4ep4+poBur6P/+%205pM8AdqPuRWZj2Ncr7+08F/Ess3V/2m3asxW/TcMVOw8ctX3ONltcJll8J2FIkvw6/UvyiEOjvPm%20e45WrCpvfYT/HDqKdwyaCOjE2m59DvSUxx/5zFuG3obEMoRVqFUu6KRS3rCWEocthRs28IP3iww/%2082gT99bLCmCsvOV0bR775AXCy8+gmXvziylwb96mSX5fHi8RTKStfIPPTOYoQigU3DNx8NvCOFlQ%20zkbKJ595w6pGebl8ZKArAW//qSYb7lAM9BkKLG/58DtQbLUXdUZRIC/SnaIcLaE8tvMqVPh/ARqy%205ZH6Qx/14f6IQultavzy9OZInxXUXH+sYihpzHNM2JPCbuGEEUcfvJ9woP2hmjpkxTww14f+RhvO%20b6Pe0IL+wdijPWhbLG9L2DLdlGGs9syX8QJPKHIsBOPt0y9uAENp0znZdvFC+yLftOtHPJT9LSyV%20t5IxxLP6RHjq+0f1m2XNkEgEjTr+2oColLdGeRLGqS+H3Za3AwPqOSGeoXzSwbCmocChmHEGDsES%20Ef71DsO5N1bfhLHF2rPQ/TiIus39JvegfH8D8EnsMX4nlU+HwKFZgYtr5tqq5S2ND0+j58W4yTmC%20eEbBQf4gd5BBcQYtxf1Bxl9gphsewzdkjJQHgALEpFtxw+qIP1YS/d6te5drIJ7C2rsfvGSQLU86%205I7FTei9tah4+vk9lPwF3R1gnXv1OrbzLqO8nYe8bQzyVrBbEg/2L50zw9FmuYbco7RK4R0BvrgC%20fYZSxXglj7UjD5meGxJSm0/9nL7Ac7a8XQHIOWQe8pRdyOW8u+w5Q8sbq7H86wpcWSnMmDOjQD0h%20nOhAk1JQwHPrl0He2jZtlacMKnjNwf8zW94EfYdsFvgzP33byH+0vo3z4+HHpfwJ0fRpeMZ5N39x%20IbwmtM+rypvFrsd8nPnQc7bKyC/nz+oT+YPscTlkCpyQ410KrIxREH2BY278lnUpvScLdsgHUvuL%20HibvZB1pJ4oWTLJMyJKryKK8encF+6BsypY3gMIADYz/DBbT+OtcG9YhaJE1EMXOaWtkcn7inrKk%20vGVlsI86r2sAerPypnqgiO5RRlugsNFOtKUrT6mOKLrwkLAt0A5Lflqbl7stbPUlwa18f0ef+i9j%20kkP+P8C9lFv5H1fejvI1LPJye9plobyRUMoLrxTrEC9mvV52IXi/xV6u3fOWKS8v5M7HwWWEPKZH%20zIk9jCxvcy5xp7MYM9qOfeRZd7PPUHkrlrcpRRFePOcOkK2LeVJa+hsdyqOTBpx176U25RY/3rbC%20qtZ+VoI2460/lOdJeVN6o9XvUr1f7H256nlqn+k6h4eP4cr3W30EjO8LvYar3OtqZdIHWLUzuXM2%20ZopXrpn2rLzNvgHRzzaBnyd6H+c5ZmUv3kZF3rDS5D4DJUJKGwtHXl64Jujv2mHA5U9mLOpWrgF7%20KrwZ+WfAF/gGb5FlpGGSyGeUQHtPXCZlrigGOBRA+HcKvPz3Mf5Fwy+/8+X95msA5mQVRL6jfDHx%20Cz3rXAvFwZpLOVjrJnR45Bj5n4B2BgCt5Y06QZsUrS3lJwO+oHAxdwHqSR7Um5IJG1nTWspQihV/%20SfU2aAeV3Uf4E49ylvFOKfV5ULerPVV95vR60PbeB4qyTb5ryttcUtvTejR0/Cx/5Bt6D1usuCz/%20+/kMLG/ap9V2hR8a/u1Vdx/WhZ4pdn5Irwgm7lHmqIpvxZU3xhDeWTHLGClvLZbK22XRVd5QXH+S%20FxYEXlxgC7XtGPCX+mOdIzxP1j8iOBAcv7N7w17MLR53ox6AjJiVsRqcWUMJwoKGXCAecoGfoWKy%204wgGb3QiE3C5jbZ6nIdfYHJHKCPbkD0oi75INTnHFZrqMsZUjUJ6/ownymPbEsvbZJVpdhvgWV59%20o6jh4BOTC+ekOJOTrWdHeJItT1I+sLi3ljdAXJQ2FDjiuQWplAWFrULXAmWGdJST758ec5m5/vj6%20GTDjJfcocbi9FLLYyQoT/UqWuMmSdqC+Y8VqGypvKyV5u4IiJfVA33lpqBWdQM9vD2g7+jlHR6Yc%20zK+vvJ1YRrlmICv5PiRyk7JGcjWjq7whcEksxc2VN8vctw4virkamghcOVvZNpVycS3sPvN2AVB7%20BMiehroMZn7rsxbt26RSXqW8ndpBXwoQyPSZGy4PlIn6HOyl8PR9jm1SPx5iC1au7adCmAzwQxYC%20/2alKaIoYgLboSh9WBK51paAGa68mfLA5O4ThU30LbJlqJqILE/SAiZgJmpZfI4gb5sygZMPC2w+%20F9KC0rR96kpNUy8UhtZymCFlCExKQ7FqPBd6yqvOiWnrcc82J5BlMoM5hMPuzlcpSDsBH0nX6xdb%20wKrpbVSeR8gWvp8BHPNyeWRtueew/whZcc48HFm4GZuMZ4xYseP4MC0IBeZ3jFlceau9p8iTHmu/%2071wiQ+5VXsTttefwzBtQIWiCS+tFL7ue3z7AeJ15W9sK2FLuzsXTKm8hQCSMnxKU7S8tND9/hZDm%20bScpb3UXfno6zwVbQzfl7TpASLLo+pGBrHH5ZopZVt4Qsi2oK4JZygtX0iEzGBsodH+b8HXF6O/6%20o8OMIwQ9ApzyfHKXJcvuCZscb3+aH7Kh9i8fWy6OeylVbINOYZZ+SpNd8id/tzTZPRZAFA19pBe/%20yCs+EwLN97agYw5ANvAc+cRkCQ1TPVSGn8uLcqAPixtWR2Qdih4KBs+Rzxx/cX8ll+svyxnKGvTh%2050r1XyablabHU6NTyig8yHHhFw4LKXNbnW6Zl3/KI/nLQonix/PUHinOVJ45lAVowAoqBXsZb06P%20n5RqD+vQtOZy2Wtuojv7OY9zvVKYOe8XK/RUaUo82pM+TFvQbjxPcYpT2y7805W+yXjIZWjM6rmF%20ywBf9CjM5lYbS76AsyfkhpQ3rsO3x0f+AwyVNzoD26EUJuHWf132KPoKABorlXPlwTruCK68PfW2%20qV5YuDDgxHMpb0A/ap4/B4KA9q2ZR2t3/7HzHxtheVtuBd1wPjRm+2j79J4+/jzjACDvpMhxzpfr%20tYCSxBhjsmG7sWehY/KRZWgNcIwJuLX8ZGSu6h5lj0lK6aEDujibmCElIMPpTTQjv1A0kN0tZMnI%20cj0sdfc+idU5XxgdvgrQLMujtho1qaI8oHTRPtDPPc4VZEuHVUQ8oV4oDFmG9yb4nl8NUwx0Z3Qw%20x6FISBHZmthdeSmLAWheg2/dm1JI/akj95R/TVAGDjrhGfykjix04Oe+OdDiVHyINFKgtXXPM/Xi%20Zx69DCu3lVNtaczvpCcdY9M/VC14e7w8A8Cq5c21edMe0SpjG2CdAV2sdro5B8qS8rZlebv2tmlb%20/qUtb6o1g/Q5lTfaE+vbw8MssJ2/1nk/3b9dWOV+RPSUt+D28/D8Z8LozBuTwyZ6csH8nrZV5tJY%20pGJx4yoL24wjVOW4832+uzf5hQXLLTuDLR4mnF2LDuMZ8oNJe94Cw0KwPtmTRhYGTfj8BOCen8dq%20QVmyWGRQZxRDtv/8nF5R7qZtSZSSZwL1d8um3U8WqAhyEA59vpA12rHOIUtQCFAOBNUvpz0Zqc1Q%20JqTgbyljQMobfK23pPuU0e70QfJXu1wT8AzewUP4iVIlBZl6biMrt3OdtP1LO7SgDPhBOVugvZ0X%2079s3fYuye3fZ3yPe31/GMTctb3QiKjOyPBGPM3IIPbRorgh0PQPeNpX1rncgFiDEYtt0+8zbNQf9%20UHmj/hsC8RS48rZnsrsS/BcXPr3xN1ABAwmH8rb4kfMfELdt0+uBcd5T3oCsci4HOB/GOY5yFkzj%20F3nA9oKfF3lm66jkHY43v6BzifPHKTyBH8hUWX56shUeLSxvJn96FKA8ZavBtpWnKIeWRttzTK4o%20b63lbUbkOedc33n5psBlWSaLyDRZFyVBCuOh81at7D0gi3s0w3/6XI+Wqk9bOcxNbM8B8Zm5jbTU%20b49ydQRZeYB3vAXMdYk5nitvRhd16Z7VS/zK9SNf6rClQM0lHYeUdfGY8kUD/IRm1zHcp2Cjvem/%20WEJdebZFUE5L/9eYUtn09boO8xPjh3xkDQZOX7knv23L25hDChmVv6jrTqxa3rDMINRgRBYwUSz/%202UeOswwIaTqAPgvCYV5vEAvjEB6V58BvvfVqeRjhYg4rXlnW8Iv09T5/FV78TrnPbvK3chjQnr+X%20yYFso82UN/0wPf45vvLo3c/x0v57CiNvBDQd0evZhE9p2meLM3xuwtQGk0vhWNZQ3PhoL9unKGvw%20lwnVz8OVj/jiqjy5Fjqn/Mpzjlc9Zx5k/8Zd2p8JEhf+0ZemNPl+8it0TvX72Z7r9pqucuV56jdK%20n/24N8d2BwsdnltrG3LBFTeTH4xzLeZcifP+/m1S3nwbcbCoeyr4S1mmuHFonzHJT0VdA9QbnjCp%206FMdPaxb3gqvk9BH5rplyCayjLpVZtAWWMqYPDkn5X6mVC4tb6McakgJyFYpTcz4YLnKvxwQk+X2%20W5GC4rXXUyc++jL1n6yAPYWnA8rVRD8pHtamVT1OpKnGnCNK7xaNWXnLZ6oqugZAgT/Cgy1kWQBv%20oKm1ygqynPFdyRF6dcCPucoVaet7a0C5pn59BTh4txZOfX6QbdNgFQKGQ7sIWwQDr/i3Z972dIy9%20oDxX+qxBtrZNWcVdC1LeMn7KFxaYRExZe/wSChwvJ8T33+59m5znUyxvseVa8+85wYRGn7nhkphl%20xDlvdr0kMB5Q2HzFzcg0JfYqsMnKlTebMNaUt67lrQMpgwA5wkToixX3EZbyBeWNeFJCgF5YOAp4%20hdygbCwcTKY4WUWgKytvUjSJjyzHaQLmEyr0KX82XlG/e5MneiYvwt0aRriVDa+ywtTWtiddpbyi%20GEEHSsZeyFJDOq5e/pmoFz92n+tj995WpqigYDl//dwd/MEy+HXaAnV6jJ/wrQ/51+HawkT5Jn94%20rnmJsmJc7ITR5DSao/2haW2Ok3KVFX/qlZFTQwvtRb44+Y3rXCvA2ZJKCsaA8umBeRp+9EC7MW4w%20WjFvouRNP49Vvl3JAhhdSjuUR/raGrqWNx8oBhQWtjSwmGEVuybInwZmJb6mnLnydoHBMgLKW5v/%201ZQ366DPpbzN+OaKWnwWJLZN6YS8sHDKj9KHct1L9zx1hL835e060ILr8nj6voJQZaHqi1QT1Fjh%20rgEpW8iYLeVtLXwEtqaYpLL1BbQcRXlhwsoWh77ytq8tUCCgl8kaixqKAG/cSmGDp3kcIuP5IDg0%20EJd0xH/9GoUy8pEjXPlF/qEUcoYK/1PmA2Quylt85mOvBXCORXroQeGflIaG58K+vGu0aShP/BVP%20uEID9MNH+IEStjmfFDpzLOpA+yhv8vO2gL9pPt5bF/LjW2nQJH0iI/KZ/3s/sHZdYMBTWfS2zutl%20euEfW9B5C1VWx75CNdPH2BjJOyzWKGsABY35j3g6esEuhO59R7Jb1nF0lTcEF29c/VI+WCmnFV4f%20S4L6JDYm5gIxZks5I/yalp2h5c2051FH2sKoqfB/Ccob26dsk4KsvNHpdiHxhe0vfS+pxXPU8mZ5%20ux6up7w9HVyRmhYb377/+52+e72eyoKNMv0XDlb6JRPeeNt0DPLfsiQAZA6TH3Fl8dhrecvccctP%20kl/+jDU2yQTumTCRLW18EFa08ON/fgbZUgLoc7JUkRdj3Cdlm8h5DmWhLiOQ8rT0oTB8miyPe0H5%20pNc8QZ0Wltpc/x3oUQvgQzvGqGP2Iw5yF8VLvJ15nHPulwLtFb9TmfmTJXvrxMIg+tasFLdlZFq4%20o2+gRGGF84ULSqjFJw3t77pHKh8LGmX0dIXaimnJyCe1D3VBKcWRB/0Hmkcg/dq2qedfXH6OB9Ec%20R01aWMxydxxd5W2N0Ap7GnNvg0t5swF4XylPdeWuo7zNZey2vO2s14xOw1keT6+8Lctie5St03+/%20ly+4myKHy58QadGpjf+n/Xb3nycAq63ReYteLfYj0s45tHe9kNOR8+gP+EuUcgynK28btB4eW6eD%20OuhnuHhRgUUqv7KARWOi84L0MLFQpk9QK8ob4Xu2TXtgYnOLml0nNHWYJ9h5i/Ucy9sW2jNvlwYy%20lLHOhMzELyyoL3xgIqXu8GCeT1LsjTanvFPb5xrAOoaVq1YQLtN22nLM25oZ2ReLL3zN/arGmCb6%20B2PCF9xWJnl4ncr8mFMSTtv1FKJVpHal3ekzW/Ovj9kLv216Cay+sNBHPXXwVXG2VdnTRdvUfm9m%20CM+YDXGjb8Uh0GgIGm/zzFtH274UeuVf8+exXHk72gEvDP3WKVc69J/v/nLL27/fjk/M/vbgxZXr%200+GC4ODK+hzQllvC4GfB6FMhQJ/b0HYCLy35F/xTfH/LtMgFFg0ZT8VBBHO7Uu8B2ca5FuQcb81i%20iad+/lzq5PLP6oL/SM4BZB1p6JsjYJk7VTmg//k2WrHEMB7Z1lQYEz3WByY/rE5qQ5S38dum54Hy%20rjIObTLOfZCWRIb7dp/NEyyQqf90FMgclhz4IeUNheNof2Ocvyjlzeq6VN4uB9oOntJv4SV9CN4C%20nuExiwbi0K8VtgeMmywzaU/XB8yP9sEa5y9OlXDAL0mMFcRt0Acythah2waJoGSbnqQ/HeBRDyco%20bxkyD8bbZFKq8GHrNcLiUyEwBwbUb5VFel+JWhgOyxeCnA7hQq44H3A2IaApezh+9uzxLG/ds9Xn%20fiZg3a8NK3l5vp10bfmEo7wh2BRXeVfPJb3KUAfsloOfpcGfFf49wkX0Kk6KK3o9fKU+W+G4iS4L%20dxrcn8+DvPHtU+qP8qYXFjyfkh/xp4GVyuBeZZAe4amy27j+fKH6dMNFU4mDIEHI4p95PN2n9O5X%20ypA/aZkEqTfP5OvxiYNL5fI81T/nWe4zfcQd1aNHx1SuPXsaC/dnu/fJSWl25H9uPMXVmOVeYz2D%20MdOOd86UaQWPYsdCyX9Wysa10MvrybAQqJkWU84+fDD6vsQC1eik7qKd7yVKCUWJaycwjR3OxdBm%206pfid+4r8DX326l9Unu0Y1HxaEOsGKRnMvXtQSZVPx8VW6o8M9kTT22O4oaSzX23T5Sr+mK+Km7b%20R0QvYyKPC9VhcvIrV8Wr6pjynOraOMJJ48qMjVs/w2V1pr6c4aLOKCJ3VgaKAWFer0T3lFepn8rL%20tCCzp/Zp0vg11eWwf7l62ZSZnkWT6HJ/86PfUVfoUhzylZv8mrJ1n/09rMSd7o0OycLYbo7yJv6W%20Z8aCpyM/0ZD6r3io8hSnCuPZaKMNdZ6PcNUBf194WH/yuKqPriVPXG6znIfTaHR5mlLP6Vl5WFrl%20xXhcopVTzfOKcnYJCXeS8pZtb9xlbR/By/faBAlirjldCzGaAf68lrenfNv0JZx5A6zO46O8CAEp%20b0HhMaydeXsOuOXN+sypQBhlCwn80QTdw1b4pYGAWbPgXBOMV4RhD1izfMyXcT/fz+FA/s8HlZ1p%20WNKDwobl0BVOlw/fpmeAAgo/fAFqihv3QpWz1dUnCpsw1vrlqZY35T/BJhAO1UvGcPYHq6CXb30b%20X+49XfdTIZcBMuGpLODUJ/Of9sIPMFe5omFKnCyP8OtoH4Sfp7TPtcCciPJ0jbmEPiP+AfjlluWi%20nBDun9bRs12rPngGeAEHxTvXisWfzsc9CRhDXeXNgooc0AtOKHtY3tmBUp/iyo4kBi76zB5L/x6c%20aXnLOIWgOQ2NLeVtTTkj/JrKAcpbW/61lbcsaJ4WM//5WC9bpVLeuD/WphH3Z1Pe/HMCySqEwHhJ%20yht9NdP3lEBQ7eu7+/vRkR73Q6JMbChn47OYpV1NFl0LkX9d/sOnj1fbNmVMcE7pRcAn4zgjdupY%20/dmUN9Jjmd2bXtvG1x6v2t5nS1ZABuM3OoN3DWAtZ3HDYnmJOC4xKa/2x6IOKz1wvabcE088npey%20p+F85a0QfC40ESCwXpzljS1g3ja9MNDIGQDXWC0dxcNDfJiXFQPKW/w0VqZrH41PrbxsYay87atP%20m35LeWOCesr6syJ+rkmktXBso8/z5+/9Twfq6h83tolnzWIKb5FF1+INMrRVHq/9wsJLkQv0WbaL%20VX8ZDo4Amf08Fu9+e0zK24lWnVb5Ix8W4pWCkeZ64rnydqH5fwTKQVFD7iKHWfT0rHETrkAPlrKR%205Q34eMa6a32IOd0VvWJ5pF/hh/5AHrLGLXAC3Wcpb0syGp+JoAHBCTpTwOTXKk8ZT6G8tflf5oWF%20PrdeivLGN91Q3lgh8GsLKG+7qGo63foLC09fTwRsT7nZSwn9LadnAloz1xP+lJMUffW5lDc/P9Ju%20m+4RQiVO3Qbp6QRB9qMA4e2WN1Pe1iymOmN0Wcw87m2395W3y4Ax8WIsb4ZzlS8pLy8Fk/I1KQet%20hGufa0zpy1y0ZVlT/a+tvFE+5974Hh+ymDeo/WWconjXWK/jqaCOawalMbboOY/eE5S3tsDY8+Wt%20K0I48MreLk4Ni1BgHxiX984zsLzRYVy7fmblrXvm7YzvvI0AfxgAp66WLgk+E4LyhuLmytvno4Ip%206vCzbZu26fdsmz7lJOUr0TMmoXPQs1ioJ3Pwl/GuM2HICD/zYU79nXNiyA3iLcf884+JayArb2uT%20PzLumsoBb1u2+V/T8uafgXgRylvU51zl63mUt3FbTMrXYC5Z+tY+bXqu1G+knG2FXxJuafs7PiGi%20bdSnnGN8zP4MnwpxM+rUYPGWKQIZAYxZMAtrmQ5jvzcYoHDBDztaOn8Di4nPlCccafFHwOuKgKfD%20MJnquYpTfmvR7zl8a/e6Dv06+aOAeDzLj7j/mPKGYFO6qdyUz9bzIi0CvJTHM/cTLZ10F7+nvOxX%20tk2lvPHCwiKO8WORV+OHNUHto/Cq3Ke6p9zCX9zUn1bi+1XxUnqEBvF4pm5ev1Iv5aHnqL/1H3hX%20+tRquefcW5koi9CIn2g4Ka+j98anGLOf/Lm3HUB8LLGMfT8TYmD864vt/majpUPRQ168bCzrB3q+%20/ZgBKW8sYjfPvF3xLGNP6b+K5a3MFS9HeQtcQnl7nkVT6V2N0kR/WVPetjClt3qBTeWt1P+00o5B%20ChsWN513y2fgrg3GLDJuE5uK7Nx2l+Db6dumDaH6grEqKmGOoAIS+CMQ5tumJtDoSCN4eBH+18Cq%205e3CgEMMkKPnLa4FXlqQ8nbK75oC2mftG1dPDQQMNJ0KJtgs5FGWECYjEL5mmbs02P56iS8s6IzH%20LAu+uTV3mhwsLZCCK3jophB8SgS921jGC5/a/5DyZrLosphpIf99ytve+q8DS8k54/A8LOtwmvI1%2050P6c5S/c9BrkVb5qrHdhlP6Mm+rfqND9eLfFHrFMQtN0+dI/OfM7hc//3ZNUMeR8sZ45nuV7CDE%208xc3aPH26aTvGK0sWjFwxWJW2G6XNZz/wsICpxHE6lvKG6v7Ea6vvC1/weFqb5tawzNA+gPu6cHk%20+v7u9feP96crb1gt184sPjVkCTwVpM+TLNaDl3Tm7aVtm65jq5+/jHHQg1NWTRhjWqeQzgSzV3nT%20CwvXQu9MHZbSy75tOvOIMfHyzrydvhUm5eZpMe5zrfIVGMdv0Sp/qt9LsLxRBlY3LG6vXhudNm6e%20olyBFxZY2PQNUFDCp0D4RZY48805YD5wr90G0mjH0X/b1Hg30396TU5S3qbiFg27h5B+HJQ3vg+H%20wKIjjeDK20r4ueiVf7Uzb+ZekvJGG7z/9JsJ2jd+fwxRh6dWXraAgLmk8kbd1pQ3JqinrH/v4PlT%204bjyNkLq/xceY2ej0OMrbBPA/qq/3SMPWGHHR3uDfv6zjYz/UsgHtpW3yAsZdE3lgPzbcbGwvF2w%20LZ5TeZt713wXysd5yttzjbsJqX1oTylfc28MTHdVe87hIKcHXF+K8gY494byhuP3Vp8SjNmR5Q1g%20eePYh4wWKGo6BiIZycII2YG8vhQOK2+nfWBuTjNKPVnebIDfrzTOUyhv/w3L27JM/3L8/RsTtPFT%20WTPauGN6ab+XtG3aKl8z9vGctHlbckt5I/xJlbcNC841sU952+bzvpZ4GUAwU2+Ut+nnsgoPsFyr%207RHUX9O45o6tYtKi4LGNyNin/VyZaxxjyMM7YZdwvfL1Cws53qUcchvZ2gt7EncfvJfjDB7KG7s8%202X+vY47iu2ht+52a3xHXKwO5i/LF3NWG7XH025ye+tE/uLZxccQjfi/sci4sXTjqJ+WN+9G4uYbT%20Od8jeAqpd5FtU4SR9nxZnbLyzJVFaLHfm980a5G3TdeUMw9/hjNvOqNzHuq68/Q8ypvKa+n55i8t%20oMDlX8kILGmvET60T82/ZcwZoxMVl8O5lrc2PYJjTTl7auWNsZKVy6cEgm1S3myFTltqccdKk/Ee%20lqnZeoXCgyxox9hLxUz7l++v//jj+9+m3Gj7BDlHfbQyZ7uE+vrbs0N5EZY3WS5GIBxZdC30yvet%20oSt9pJf2Zuy8FGzxfwvMY8julwLkAMoUffEUKL3mIs6UUb9RbtT/HP4dgY+vx6+uuHHejbK3F42X%20xbbyNuLUae2xB2da3tjr/ctNhChvMBUlTFsH6kgyIT4aA7T3K9AIMIY0rgRah2Hyw8+FJOcwyj2O%208FDg5nBpxlvPfm9CpOtv91wRmOSf3/zkO2/8/Eebh5zHWXkeOfKhPqyy99bh5OdE8+gZywFvmfrv%20nNq9wltH/Pbe87Ayo31shW0rXcVp4+peNChtjtP6nXIPDdCDy2VxlcvPvTwQaEqPH31D/a+XljDi%20M0ErrI1zyWfGSlu/s8soefWes7/GLM/tpIFlysezyQXyB8TDDyA3SKFUdeqXgz5dPd99NYBPrrzZ%20ZLQ2+fXOpF0SvV94QHn7bO1yDfCSD9aul4KzlTdLf832OYo7KV/NONyLKX1R3siHc1yj3OjH8G+0%20rXppQAf04Z6qTMGVR5Ndm5joOq0NjuKw8jYiSx/rZP933tstb56aIMevftOihlbxrM6YLEbwidM6%202rUwsrz93L9tKnwL5e3+jb95egpov6NCGqsmPL4GEDD0mVPRpn9plrdn3Ta18TqySLP4yWM+FDyb%20wO0Z/1MnmSfHXoG8d0KxeK7Ymwxbazfa9ZqWt9GnQq5leUN5O2ccXhrnKl+kx+L9UnrxxZS3kl78%20GZ55m5S3K3LAyiZ3aGA8QA8yh/uXZHnDIOU6j41rcQO5iAGLF/iuhQtsmxq5ewVXhbrRJ+XNBrhW%206j0Qfs0P9JH/UytvT90Re/Af3i5bph/vXvuLC6HA1e20BSbro1tiWGRfqvJG2jzJoZjdzrwFEFCn%209d1jfeqlImqxrMvaYQBZ3tgGapWnDCbTc5SLLaC8tfkvXli4IJDZTzkutnAJ5Y30T9+T+yUulbc2%20Xn5e5jGlt3qBWXlbxgV8GsyVt/J8afTyhR7R95RgPLPolI4yI2jxF5nYgbQ4wFTNabeRsGtZnE9S%203o6yb098JqH2bVNP1yiGTKYKvwZy+Q4r35W3a7xtagPjuTrkCG45O6J8GU/4iDFby2CpvKS6Dfh3%20TeWt+8LCgXZEQGUhT92e923Tuq8c/VRITs0RB4QOZ7Re/fZ2KKhHQJitv5Wc81vmnZWcKvTC4+wl%20gWMnWCUZ82vtdj3LW3AaC0Zb/sOHDx3L27LdToF/583GxvNirssW/5eo+SDL09G+iqxE3l0aS+Wt%20hvuu0Noqbygpa8ob8SL86cbqeXPlKF34V6FNnXzBdde+mVzSlU+CYGXD6AT/dRTFv+tmStypFG/h%20BOVtg5Sq4vvJZiKQ8ubbKsn6Vtjk/3uWsdOR6Rvnz4A71/I2l1TfvTTl7ZSft/JfoChnZY4of6r1%2001ve9vOb9iG9UlC/hfKW+jyK27zSuma7Rt5HLG8tNQiW//36q4+1X169OtwP15W3QV47hP01ufbc%208IkAy5tNlst+OePaZ9565f+MlrdRX5LycSpIf0z5C7jylua2YxiPjFb5OopW+RN/NvnXG887xvgp%20oLxL7FL98dtv8RFdk51z/Xo1DT/G7PqZtxGXrosztk2DYAQRq3ft7bKqbN821Zk33IhZsrwxwD+8%20Nsai6XY6AQKHt00vxq6mDPJvlY+R5e00GhIHLD865KkD7hpAORl3VNFZ0wt/KuWtJ6StrlWqxMsX%20vW36vv7I75blzT9BYCuuyoLR9JuzUPISL0+ZRKZ2IC/aBYF9Ao2LbdOUh1akPuaTP2dikQ9xJjbg%209JxQ/g8DeFxuga/Mv47aLWIymZ6jXGyht23681veQNRnUj52oaQxOcXcxEJ+623MLizN+YaA/qZ8%20q3zVaP2WcVrlT/wZHQGYw2f0Y14OlCf6TkOk5a1x/wnMz/98/+331w3dy/yxlu9V3np3vTwvgbNf%20WJCyhpDGVKi3SflekM6u4UcnQGhpL1jQSlRvrcFU8mOvGIWOsOxoQO0/X8NBHxN09mPAoZBkv1Md%20PMn31Id65zjP6Xr133K0tb4PheWUNmzjrDlW/PC4197nOvjrgz7xfXbb9SQtPNHzVv0I4w1LJsFe%20+KWdvgfWr991HeMQAci9K4AJ8Awf6EI2AL3BDBjjc4rrCLeXiJB396G8/f1xaIVhLFxn2zQwetv0%20Znkbw5W3X0x5s4U8StLR9FLeRm1+DpbKW6fmKwukhfJm+ay9bUq8UyyPxzFTAL/zou9UoLxhfcMx%20Bse9JMDiU7rMFtZzuixOs7xNnSAO8iGIQ1jzHJ8NYRKL8HvvrFgj/PMAKx3ohhtu+DkwjXlT3JgI%207u/LC0n2jD8K348AF8ZFZqF4Iu9CQM8/mZPjSKmNSdRc8Y80OvMW33lzJX9gcWYyPawcHEDvrGTf%208jbTvh/LFC/B8papkvJxpG4ob/evX0+WN+ffkfnM4nYtb3vzsHgjel35emOLAetfU5yU71Y9F8ob%20/dP63yJdyZNyiI8lsv582PVwKeVtH+Y6LbdNS5h4YbLOx3zhHSANuhCLsGvhjG3TG2644YYenkaY%20PzVQ1vjwcChoH3wCi5c+4ncNHz59nKxLf79NHyf2/yHQEfRMBG51fx2/aIBS2zqUXSm+vfBzHZM1%20Vgdo4tk/4/Lxg9PDJNTGP8dhqWIxjyWR+16cp3bwn/r3wkaO9v/wx//i1xpsUlb6Pfzi7UyuKG+0%20LfeX4jP50KdQ3qhXL86WU/qHx6CNPj7iD+X5mUxbfKC89eJc2lEm44EjTb3wazuMUFwZJxnsJugt%20Ux+vRidvm3IP/G3TK1mcz942ndGG9GL+nEL9hhtuGMHG/GQB6Iz/ZB14yUBw6+ewmOhkWeSZiSy2%204OMIie9EFIEeuMm9G274GYEyl8c8z348zO7zzsM1cNzy1hO2P4gAvuGGG244gp9b7RrX7lL1/q/y%2072nQlv+U9Fy7rJfWcwo9L0jXOXnbdMTa2b8XY/Tuyg033PDzYDzKt868VvKjxA2/+RlMfgXzXdxv%20ncNZhFve4dNJd7LAtryqtGOaeiG13zjtZXDN/K9N+1PjhPos+tCxPJax19K3Yc1zoeUYBYFhmjPy%207KGXz6XyviyCqom2Zrxfk+bbmbcbbrjhanDhNQm046LsSAq2Mzmz04Itzl9e/RqHub88erwl5pI4%20z8b379j24HtQpPE30+zZv4v3GD9Sj+OZczik8e9HmR9bqdcU2jfccMMNN+XthhtuuDhCeVmqMLxx%20jsLD+TEUqncfQlHi4DxvrIf/K1ewUIY+fHrv32JSOg4AS2Gq8c39yYM4pEFp87hFGcPqRxj58nZY%20zo+3B1u4Imblco4FWrmSVi8l8LKCf9zYaIc+P//28Gn6dtRNgbvhhhuuhZvydsMNN1wYY7UFJQel%20iDf3UJp4q40rz24dK1YylLevX0M5ckXMFKQcT2/subXN8mAbNJS9T5OyxpW4SoOChrJG+Xx7sirX%200gtfvt57ufG5I6vNQzxT1uvfXrniyFuZpJOSxlt3WOmkDFboKIY33HDDDefgBStvR9ate+PuibcV%205whdQp3mlBxmnJe6Sn/ipNJSMD3vyG+d+nPrljHnVedqT7vr3dITz63vHkynH0rZx/NYS7Ent/U4%20x+kZoeR0cj1noJDxFtfebyWhGPa3RPfgchzIGOfahhx5HudaoxdvPW2EznH2xH5a9GjbomMPnTnO%20nviBiNmLvz+PY3H3YC2/S5U1yqfn3/ot48w+o3xBDhvFW0vfR1t2/v+S8WzKW481mYnTfWei9bDB%20BLwMM5+1uGAQLuhwcxt/4Z+Q/XK6XlxhnNsaSvypDstc/D7VcXFYmxglvA4pT1NYG6+OHbBYqSyh%20jTk9d+IKi/KqsgNxn/8XTPkuY8+Yn6e7ip42fiB8+2FgHBLolxVIPb+DEtpJp1yrPpnizbnmEua7%20Hto82vht6mW/+i+jxwvza9uk25YraNqjLaXfAn1f5bUMtXxzOQ2No5dOpnxW0oIBNYEUv44XTyO6%20qr6X8+iU30PLSX8qaeuQ5bNjRzmRbv6/a7x0823S7ayj4HVNaWoe7aDJELGWcUf+7tfQ2YulON2w%20Jo86Tnpqyhlib7yMYflPjxdmedvDjpU4g8aIFCXd0QbrxO9T0Pqu0FmwHeOpsYeip6E6SjmvrKfk%20717FpR+r8T1FqDwXfiRar449fWCOo7s9qcY4VuaEpt3aGPPzedQFtvPox6h9z6FkMT5P7LcjGtZo%2020N3N06XxmXM1mevwrqJPfmUOHvq+PKwTXXEeJm1ez7lbeoYM2M4w8IbXRw6rlEzj7Msfg7mS5+p%20HH7mg5l8II8D0Rm8Ocb2CtsxgLMvOH29GXAw+f271/6VdMDBZM7GcCBZZ2OIw7kXzrkAL8/y5AvX%20lA84v8P5Gr6wjB9lsq3DVQekOa/DV5q1PUQ+HKbOb6yRD3H0QVDKheb8Zh3hpKMe5El+Xq/0+4h8%20PFB1hR5+CsffpivhID4w+L785ltdB0C9nReWP/wKXkd5ecuKfEhHnUTXgh6rK+eU7u75cnX83BB1%20zL8jl8unf6icfEaJ/kI9dHCccOeDxQfQQr+CTn+2K2Xhp3wox+NYXEAfI6/8cyx8HZ06xJe2oz05%20Y+X8LHE48+Rll7Yhnzd//FXRO8Up9NAn/RyWzliVetCmpAseR50Ux2J5engrnvxt/YLy5p9VUhzz%20szjkpbbToXvKJg558BNG/EoALw3kNqDNiePlG+04taniwTdo9nCjER5N/fr+eX8W6WkQvM5jZYba%203q427uETfU2Ye0bgX+M3/ZF8iJfDsZrQf9zf2pN2p73ge5abud8Rj2faIr/oQV+AXuQobTz1uSRX%206R/6ODGgzcnLr0lekhd+/qFSS+PyivxK/4AGj2PyGEf9KC/LDBQs4lAX4qhPcU++Avl7ny7yUDIi%205xVxoq/zaxKg5fvXb19jPBSZQ5+lDTPdQOOReLr3+tmzxjW05/yh3ethPEncrOaMVg4Evnk62o6y%20prFt11kWRVnE87azP/Et9wHuccxfpIE28sqyCHqchiTT1L5SAnmWTCAlZcFv+CXQZ6EJnsufdD5P%20P371Z3hEecwv0cdizIhPAn7QqXYhX/FAlFMe8agf/YM+qD6h/kt5yh+ZqD6HLKVuxFIc1Zl+5nyz%20K3UB5E3Zk6y3NN6XS/znwouzvNHpcwdsAZPphP7W1zSRtYh8cofIoLEURqek49JQ+YeT/WdvShwa%20jzzVqAICgs4CoItD1JSbf5OQAZrfTuPZhYA9u7O86dB3PsAiDuXQQQTu6YBZoJDaBVMZGJrcdU8e%20xJcSRnzo5YrwQHmk4+YBQRgCDZBOgwF+SyhBC47BpPJcAKTfLYQHxGeAwwtox49JXG0LjR7HaHF+%20UF+jycss/JNChSMOZRLO4IRuQN6E+xuErkxGW7oylyYhoIFJWdCehY+QywfE0yAWnO9Gi/cd60vB%204ygLXiAcKYc4AIHBz+ME5rJdeJsyS12og95S5KA+6WkfygISFhlt/6OfkW+OBz/Im/Z2HlsJuf8D%200QGgnz5A+VkJyeUjOKkbPNbE6OPNhCh9Dv5B+7LPGsqEULfMz4Pc7ktE29PevNQg3s1gGi53pd16%20fPJ+UWQI7U47ZXkVKHGs36ndkU+5r3L1ycz6jKe3PpDzFhiHGm9QiOKS2x5fxohkI+XR9i0fSId/%20BunyeCMO/Uj39E3ql+sm5YO81G9rviOjUEaQJ5GWsUodfLFY6IZO6kvf/vNd1C+Uizzeg0c5LYsk%20QL6SMaTTGGbBSvmME5dDhV5oJB/iQCvPkkUaJ9T3zV+/exzai/CRPAPRxrYAs/HX8jYQspLfsvWn%20QlObE3XSGGfhidwJA4PRZ+2BXCF/zWXw5P7rnAs0RBuFzIKHksvv3gc/4TXtQCqn257zvCXAN2iG%20b1lW4ZfpdplTwqgX4DnP4+RPWYCxAk/hvWgC9G/FgX7CeVY/oO70D2jxn72zvxh3uZ88PV6Q8kaz%20pM5QhDxIvuW6B6O4oXzE3RhtnHiuU9AZQRK55VqQ6gDIQ/m2qOtLvDotmGiysDp8zjPnPtM1oy6/%20F6ONs0Q/1Ta2Unm9y/0aNvNpebfgVyDXk7bMz9y1fOC557eKUq76itA+97CZdwe9ema0HO7TcTpt%20+/iznf+PiajXonYbbeLYE6dgljsJTfol35djK3zaPh33tU/EG/XlGXUZ5FvHjHzk2+8bgTnMYld1%20W6aFHs+z5UGJ20fJZzXOGrbTrdavudaYfZ3Xnb7hNW7y5ym3DeFdPjVo8+m3b/Ir9HRlaif/Bbrp%201rEj131l78Co3XJ9iXGp8k7FC7O8CacyZZluj0+NSzXI/nzqmL10l6Lpv4BL8Or8PCKHOp/5aZT/%20/nJz/mup+mGt75oYmkPWylkixx7d/2wodetMToRNNe+GX4Yz/Txa30uU1OJInqO4Pf99+a7FOkLZ%20qG3WclkLWS/7EGUvDhenvlGO1rDG8xq9mOdQvkx7Tm7n4ImVt23GVj7dxswx6vR5qCxXDxsDSWXZ%20dWvIteU6tgb9MHyELRpa9OKv5zHVs9A2ih3+9r+pQx2/TT3KbR/2pT6vjB5Oy3FOdTz9KMXSP3z2%20xh/FW0NO046CZX6zTxu2jBsY+f+8qGq8KgMuzbOj6Tbib8ivrdJaq0WN2WecTx0yijdOD9ZDZ8zx%20cgq/7/FhtW6BvSXvw1puvbBx/OVc14k7bPs1OvZgR9kTjpa1jL/H5zhKHl0ejfO/RMnXUd5UkVQh%20P+Pz6VPat6/Jx1QZ33P65ucvuPrZAeKl/EglxSzMm/n+u/90TZQR++mUqxcB/P7hwe+JM90/fvX7%20x6/xsU/ikR+58BxnGOz5W6SPtPe+N86ZEuKDuQ5ZeSTdTBvxKWemgY+Mxj35kX/QGfcR51PjH/FV%20rudbytAVBM0zTQ9fIh/Scp6EdMpT9/hz5Rl6aAv3f/js96TlbISnM0ccxScflad2c2q4FrqIiyNc%205UKT02N5c/6Asvwch/krf+5V77iWlyUsDCh/XQF31aSRw3r3iU6g++lqjnb1p5LvHIdnu0/+uOC9%20XR+NfnPUxXlpzu+bdlAaSlHeYHhvrh4PgexH3oArzvmMs3K5ys95fHcXYUZf9O9oB2iu0heaAWWo%20j/W2UtawHb/w+4qYx2pBQxPjHtmlOgZSGovPU85n2F6De+Xht/h38yx9y/8RHmH4z/dtfHtWuhLG%20/+m+lCXU6dfv+Q99CuEOXkl+T/Q2af1pEFbuqrRzjEF8i+uxVvMs92txVsKG7ZBoBd18Dde7N2fl%20cycaoWeK5ffT05SeOEf6K/+H8c3NZceV5+xfpzWaque4r/nIvfkXv1581VvIcXJYN62hKq9XludR%20+0eIXVPaHqgvclN5cY8MmZ/jxcStfNbwJJY3lA+9XOAHEU34Z1AhTR4caMRxOJKJDWWnVmpiQg+B%20Ois4EScmP5hCHhxe5FAoVw5YkqcfzrZ79zNHPPcr9zpESlkql2fekBFtOS31QqhDC/dK64pqmeC8%20kVDanLZ4c4dycMoz0yl/xVF5Sss9ZXH48uFDKADkzwSrCXcq18rMfCVtm3/rD5+yP4dxOdCKH885%20fr7iSAst0Q7iX9ACTfAAetUG8F75Ka/8zH0udyrL0qvewdeiUFp5we+ZB1xH96TnXv3PlSm7V5ys%20RIqX7m/3c5zEeyYva3fFIT505zrJ5fb88Ge85YlT3t7/UKZKPijN3HOVgqsDuNzDb1dqjR5PW5Rd%20/D/fsdj44v3m00fLy55J6/3X+hDXiZYOvz3sr49R3sc7d97vLa/o9/PYBFJOM/Kopw46kE9a4upA%20NFdebiFf3BISotfCnDt81QF66IKHM0KIq52pO/VQv2jvaRvuaZNor+Jf2pQ8siyLtlM/jd9kJQ7P%20ud1pB/VbrvDO+4xdI44tTgsdxM80ie7WP48p+ats+VPv6d7SU/bnu1+/f7v/f98/3b8NOowmr5vR%20yIswXoepT9cLYPIiPuHu73GW45m0PKts+ed8uEacGBMtb9q0lEM/pFzRNJVt8T2tPTt9ojvTZ/e5%207NE9PGj9c9nQl/mKy3Qv6Qs65rQWf5oHLI4tGIlDuSqPK2kjTt3uUXa8oDC1ncXNcdp7L7vEyflm%203ou+aPcSB5nhc+enqW8oLXGibmP+IWM8TlOHtn297KYOygf/ib4kawlTOyht7q/4cY8/8ZaIl9ao%20n0AaZAjtGW9qf5u+aHEKrqy8RaVoAJQ2FAAJwh40mXlcqxSMOwrEOgz6863lY3m4kmBlonxxT/6E%20U4ZPTubPPXEIJw1MzqCxaIg/X5eJt6RFqYnnj54OgZpXGC3oyF4/i+vO0kMLfnyaZLovdOle/rzx%20Mk34Ri8TJzTlDtIDnQU6RX/OE+d5WvmE/XP35+T/Id1n1/IPPnBPneA7g2AE+KP0xHf+lXLhK2GU%20q/tcblZ2KIcrPH3JgPdVXe1e9ZjqVHgv/uF3SSBgvHzrp/QZ+gtKB4oRVmf6NzQ670u/o7/znNtE%20bUtalDfSky/KXxZg3CPoGEeTf7XCjMkX5Q3BSRzK13inPyEYKRfhHMjjSnLl9FXrEvW4TbVxOqDP%20+1uqZ4ZW2v9V/PvdJrf7N9+/3f3f7/9+/j/fH+/+n7XtZfvxDTe8FISMG493wvjaAjID+cobvvpK%20AXMWshT5x/OpuKLy1hdyawgtne2xopSYpr4NlVOXx0TFBBSTRzheQdY9CiWKnu4RPky0lIsVRJMO%20EwSWFCYplC0+4+B5WfxP9zbRmiMuaZZWgshjhjW41cknQa9bKZ+/Qid/otPvrZwcxu8uvv/0xq+A%20SfTPN/H5DCBLQAYTC/ygI2X6/Zry5k9+hLsr94RNcctVeSgdky/8Q1lYA+nhJ+0z5xP+ys/LTOXN%20NESZXh9ztVLwUgDdAdUV3kO76uH1Klc58U9bwZcCCprnu6LkMwY+Wr96eHhvD7FdoLZv+5zw1foc%20dUMhnBF11xZxRoScAafrBaDT52jn/6byFi3Cf+8vj7+HAmfXGKs33PDzQRa6S0Bj5yie+IWFdeSt%20lnMmZzRdFJr+lgvhjz5ZtUAAY3XwydbKRiHDkRcWiPvHUDYEzpAx4fkZNpsYXYkq313rwupCfl6v%20E6chUklpVB5ugbOysYD0LANOmymMWBCkKF0DzndTElAo1+D0WDwslTOO8QMLUKuQhDLETfSZcY7H%20yjqKnDt15IObbD9slUvfp06jfnsq5j43hvdlLCfdcRGK3f3j/D0uAVrJv7WCIdi2lPifCa68rVic%20LwbjM2Uhw54fdX9GWWPLFMubK3DfnoAfewDPyq1jIR9yKPd1va6CNF4muTVh6ZPj3/D8YPw992Lt%20xSlvOMCk7JPe3R6zYt3VpRyMTJKfTRGbBG0zKNg2QsmhcXzPvpxb61keGGJManef33k+KH0+8Q4G%20GhM5StQ5plIAHW4lsQkXUF/Kpc7Q28K3fK1cLIstry4NtwQaHUwwI4jW/RPQMi8UCldIL6zoXBIo%20syhNWGzbvjNjrhurL23P9/hX+4z5m8OwyMZYWFOkvi0WBDVyeA1Z9dpx+p9U3nbtFJyPR5Mfd3/+%20WZ5eDlDWXGn7/jqUuK/p46vPpHzMvTnukBuSm37/wH1HWboCsnWFBb9kAuevRMcNPwbC8nbePH4u%20XpTyhsCXJYWJzyf5Nx/soaw2OxNaoPaXkjRaCfOzUA+ds3ex5RiKmgY4A04TV698rBHE9+1elEYs%20YHb1vKwOOIBShYUCBY/Beh6+ucLoNKW6u6Jg+fs5piIsmbTxw6IYAuKSqPnBZE09mcx1Vsl5kPim%20rTZoPVVkko6yULLFb6DzUzjaw5WH0g6CFIpsKWpN1uN+NobyU7sDnUmEToT1NqyvfQrljb7veZlT%20vaBz6k/m19IN8Mn+2lZfmzzpj3kx0AP9jXOJUcIM6KEt6dsZ/0Xl7dxF2V48v/LWGx/WHx/+CqXN%20lDjfNvWt015cMPK/EnwsfZleqODKuTyUTY4KIFOeChxd8bIbOjbPCK6M4RueFsi2m+UtgUmYSVeQ%20hWZpXVkfaEo3mjDd8jZ4cYIBzuFstpAYTChIWZlrwUAkLvFoTCYxHBM3SiQWCegRTb2XMKI2e4VH%20xIMe6KLcnNbLscmaKzRIYWRyHlt/TkRHmPhk/i5eKOhNZq7gGh/2bCNugfzJC+Xh3YdH5zU8p+7e%20Dhy6t3v82FJ+SmVC9WS7HWvu3rpieYZ/0E+doJ+8uOreras7BDmKH22/tY3NcQD6PH1/BPW33sLD%2062p9jv4mxfc/p7x9iTd/nwJd5e3ZJ/Y474bz+6+mEBVF7iUgK24Pj69sYf+LK0yuNJny5Gc9z5RH%20e4AMhg62lr/cvZruuy95WJten6IbTgFy7qks7SNcRXlrVzFUlInUz42VbVFHI3D8hYWy7ccWH2/h%20YTFyK1rFKMu/SasymbB84uMtjzQZZYpGljfOg0lZQyFzd/c6nPm1yiCKG6/EE480ruTZRIaDBixg%20+gwDSpuHX+BcDBMp9Dh9doUGJmB4G5P710lp5B4rGGUzwVwT8FhvUqI04NrVCTR5e+41OZd2rnsU%207YyVKn5f1JXtotzosy96A5Z7beUSTv+AR1Is6G/0Lb3wAb26D8S9lBKei4//n6+zxYu4Xk+UaNrn%20wNujjAH6PYopdJMP9FBX5UnfwoIp1PSQR3yHjT5AfPpgrXTNcbmnz8cioIeIq0VKu4gRP93a7YuT%20aFf4Sx1mvvVQwiyPmiL+pfE9hc+x2ufnhm+jXECYL2qU+VCADOlZ3jJPaJfax1DxuQkTOuUF6piR%20/wzrBaGsPcRvhE5bqHnrNCOlr+aLYfmFghxe7qfU7bMh3yPfZwUTHFMync4OfaJrRMeYhgjBb+Zd%20jh33/r9T7rMj19mRnhK9U/s2dRj5XxQLGgOVXyo/W4qrftnAx3szlyt2nUdBKcOfU3kRnv/vx/Us%20bw3TEORukUk/Qiwg4AlHwcHFPZ8JCEc6FAEmBgSkT2zmmDB0jz/PxCEuE7f7I+jKdYpvgu/eJnel%20yfF8IlPZdo/VZKYlvq+l+E6vx+dHmU05sImarSUPNyXAy8J9fudhKBkopZM/8Uq5e/0onzxULnm7%208mIKJldWkNQp183rUcqeeNDke44jD/J1uuARV1OiaAfaztvNlDXiMMGjWKFsKm2bX+s8/8R3rx9X%20y0NKLPVzRRplKbWhnqX4YB3yPlS2E6UMcSVO7l+697olvmV/+bm/aLNwbWFTfm7ztr75mT5DXPoQ%20tOu7QuSnfKHf+Wr5u18pUzzO8eE1cf259BuVJYef88jKyzzOcTy94hkvyVvxuCcd99DvfJ4U5XVx%201Ib2Yq8J0JcELM7w6RwMtxiTsAfwmt2DGpa2iRfo59lrm9knh9Xx4mmZdlKCirJGXfwZRSW/JJXm%20hSmXiu5l3hmj0PVUgZ5CCZ2tMnUITntOt56H8wkaKmVxpkFv6E65HODNk6HQ1KOxpXCV4qpu4Fr1%2028o3wo+U7uO9MUzM9UlSq+VVVVZbYvu8jifZNkVQyPK29hkE30e2VXwNS2uKEdYaJlkmBZ9kP8Se%20cyuESB8WAKwdfWaMLG/nAsvc+0+/uRLBZMdE974oVVIwmAD5jMKlIAUml9Fuf+l83NHOcS6wAKE8%20SNmg/binL2xN7FuQ9ZH6qu4TH+BxsRBpuw8eZIWNPsTA8kFofcaVDvNHGcHP01r/woJFOugnnu45%20S8hkXVvpAjrXh5IKPfF5lv2gTaF5dAbGXxIoSqfGA3Q7XYU+yhdtPv4KX1xpZjFh/CJ/+e/ZUnel%202PtRH7L4gbuHso24ENAg82xPPxjE6eb9PIDHKLTnQjWlPWIrr75nbN///YfLMJQi/EnDpB/3pggY%20LX7fyAFyx19HU/K90CqQo6dME/7Tebfvc374+bYg1qZEH/HpgxV9K20Zpc5l+y/OpPGt+6BpeS/k%20M3kZPPvWqY2JZWn70OMlyPT5/d0vk3Uyg7H477s/JtoYO5oLoz2Z615OfwfMd9EHvrllnzaNth71%20vyVf9ezxq52hoy2wDh83JvvoZ9O48b4effHoZ226yttuNHU7sV1f1pk3U970tmkGFgW2kpgsXWmz%20K+eBmKDy9hHwCRrlbWWSWTvztkSvEy396Byy/Lgioe1WlLdHExoHO8cpYDBJgckKA8900KcGCizt%20xoF9LHB6kzcU61PQa4sxGKTa1lbbIBBdyWj6DUAZQvEREKDelz7G2UXS0v94lrLXG3j0T1eujO/0%20wyPWIwS89x9zKHAucApcABlPfZGD4siWeKGN+rhV0ejzrWCjVROxlMG2X6oclTU6Iyrwcg483NMO%20jGMpwT1gmeUjlYB68RFcPmTp7WNpCeOjlr12OtoPngJMPK6sXgD0AZQJzkHpQLvucVhu5N+7xyl+%205tXjw1uP8/Dwqysqfm/KBIrODMXPPLb71M+l7JA+FhjZchTpXFkrZYgmFCfS+X2ho500VarymamI%20O590S1ryEW8oi7rIn+tMX8gC0ZhzBdCg+pAPccNf8er4NYqiQlnQkhRDyvZ8rd65/qIpg3TQxoLv%2097/+mdy793Fs4qWB+UW8VzvkdhEvly1YkPqT+mXLv0sBWr1dUz9Z9MXU7sKAcgfKKhZwkEN1T5jk%20GfKNedB3BU2mIcN9R8pkYG8nci82lLeZrHowlf/VxHVkiurDJ6VGm0U7pvJSQLxMcyhtTLa4rMAx%20+cZWXZr0zM0DcWl5K7WZ6G+tQnrm/3QPXX5X7hEA1kkQhFxx3sGLH+FKkfmW86FeumdPvc4/wlQ+%20mPOZYjqPNDG7wDIH77IScFnM9ATiGTpZicID6g8NOCyTwY+8rd7mMSPXV9+wEz/iPvfBGt4mRgOT%20oSxZNf/qcmXRckXNlCAUtxh80eei3EiDQGXxIAteBn7eNzPfU5y61AzjWek33o7Whs4r/qxcFFDq%20EW99WuxCC//9DJ/TmMqxe1cGLQ10qD/mfpmv+K+BeORF3MC4JvAdS5Qvxiaa6vhY4vFhrGKpI9yV%20/PfBMxRUlP0exiUvUcetn7JcEMKn+Cd+gmXsgM680VY1Rin6gMea6DnQzkSjSUaTZOvwz/Hkr0nJ%2029smSPLDn7htGZQ7Qq7BRJ/lrQmXMshLFiV4oEky06RynbZSNs/tpLngWWkDlCTyoNzMm5yvHOGi%20j3GPUuA0pi1TgIyYJvRcn9QvRi2IPzSRhrS8COH1sbKyP3447qGBshiXGVJ2f/n94/c3H2Oh+Pb9%20/ff/veWoQyzG9mLZBw8iy5BydRR/+pPqk3mvuune28h5OVKKgn9qK/EKxejMGkyg7Ewf95TH8+Rv%205fZorfuA3Se+IP8X57YbWYEcQ59BNiPXADIPmcbPAFKW/E/BTsvbUVbui992MlkMevDJzCYOOv00%20IZkGqwkUqwOOSfPt3x+dOR9sMr7/aqU0AtrPuyXl7asx/f1nm2xswiF+C3wQzsT5YPT51fLmKoVi%20D4iJddHLsvQ5Lf5MYH/a6p0yKlfK0rVOG1f+Y+WBL2zVMvGjPMArXc9BXdpxMOHLylNtG5cOP+Xb%20DAD8h7yvVqRjyhgk6jtbkEXNFTdT4NYgy1xFh9FPn/QFhClb9Fv61LLd1uE0wyunOV4qEP+oC23a%20UzxmoDxjcfvtJMU9crb/qT20EMDVit6SDgmtEXjbmJ9401YjZyV5VrkIPvyWWKtzB01/ajHlthKP%2087P+uZeqv9VAUUapZjJAUToXIysR4G3T5Zm3JdjClGICXa3iEgirGRMZcXvl1ZitbH5veboyYu6o%201cTpewjFk0l8D3rbsyPkuH7WjPsVGkcK3hrIO6ehTFcE4MeBfAA8+D9vPpr8ju1D5Nz/ffupOyc9%20D0ymlEXA/SN9fJ0u8dz7X8faCBTHeUi/2tGuRzG166Dte+Hcu3Jn9dV9jI8AOkX/mETwBNmMyzpO%20q4e0z0exe9uUD+b+79df3fyH9siVrQ38tFLOWJJlPq2AbJ4R+DozE4hcmMCYhJi4XDEpyglWCEyR%20TKIoba7E2TOTwJtP/3z/3VYwTJotLShureXtjaX7/aNN3HnrI9F3//jocd5+enBHPJ5RKNZRl84E%20oLIYnAITO37KGwftxH3/5fPkRzj12lICUBpQHuAdvJqtJfvQ5k5H823tciXcrzs7YCgSpniUtmvp%20IS9WXDl/eK4rdRbPdYVn49JzyOCNyqb/uaXK2pP+RD8ab/tF3vRVWX/92dqWtL6gKAoW7p21K/RD%20s9qtx8u2TVG64BVKkyxxjIOlElqnA5z3kRKPW1pW5jQoWZStNhY9dduGVVfjj77Vt9RFmnXlbUnv%20LrTy40SonrR15vl0t+gXCOIv/W1ci+v5Gb+Z1Nia0fYMCjhhR50mNFc+Sh5qHxyKL8pb9us5+olo%20ciuJKQdtfrKkiW7a9dsXfoFmmR/OabO8uMILryfPlhYFET7M8dfrL+tUTV8/rrsHG5MTX+TfljE/%200z9RCEjj6bi38B7f3M/Gu+dNfZjQmzitU/6er/EMa3PmJbwhTp1O9C15w+Id5Y05hYkf+abnNi70%20unKwyGfeIcBt9ZG9zrcJrT6qm7e19a9eXLmqfY3/bfs6b0q7TApU1baXcZ4neS/aNPqCK1qlnxCH%20ernyneqq+xjX8Z3RtTOurYTrSBmHUVHujmNTeYus5wJ6ilofcxqYkzEiF4b0tk2dmdmZgODqb4Jy%20psgaISLb5GsDnAkT5U2KTqvAueXtU0y4+DOp4ljhSDnIgAYGEMoVje1+5qRwZSVM6NWRfChDighX%208pCfD9ISN8qJJx+A5Z7/SitaeiA+fGCyRSAvtya20csdGrMS0kMbQvu0bThSJqWwKv/gjfHYypUf%20/9VOufMvyi1X4IqQKVSjweJCr9xndOOnyd23Wl/Ht+aArHFSnt8//uO0ooDTH999YmstQNvj1+s/%20IFu6UMDgG/ni1sCETF0ZG6ThmesW1trWhTdtZwKYvKEBvyXXA1uWtyX6+VwSyK4/fjPll0kEBYUJ%2094E3g//yH5FmfApxx/8eXUs/eMxOAMIfxYZJHLdUmreRJ5seVj/SO/XjUMzIg0nSHdtRTdv65G98%20cGWMSYqJtJEVSuHtz6RmcQDxVAZXldOiy0GjAxlAfOeZ1Vk8a2WD0k9KbY8vaUxmEBfrniuxln4L%201Gk6t+XzSiz83HpnNHMfdQzF1flR6FFddKUeLb/XwPhzZc3mNfJH9k3KnJUfdMxzXQtklcdxemKx%20tWfc7wH1yH2EOkY79esHLd6vjBYcvHKFz64L/rm1bVagIvVlAL+8T3ufbXJNPGRxRtm0u1sKi8WN%20fg0P6Z/qQ1434weyvsZ+qi9Rv12Wt1yQHyz+7ZULQdzoTAqCDIHIakKrVuKyncRE2YN/qsDiu7MJ%20bU1BCJS36OgY3iFCwOAnpUoKmSxaDAS2VT/Y6pVwKVKUhJsUMotHWhcy5jiHQFiGtluJLyVsa7Ay%20eUMPsaSEZRr2wOmxPCiXMkd8ouNh7UIYEA9aqReO8nD4tf4865r9RaccNHBVHOJjJYMvI0ApK3Zo%20zuWEov1p8pPijcOvraHaabuPBOAFSkc7MbRAYNN/EHwMXt33gOVNlmLOpdCv/JCx0QzPcSwiqA+A%201t/u4FtYhfGX4xl+tvyj7LB0hdVQSmg9KmfQ/49ulUIX/KR8d4m26NN1e0ITfFnDXuVt3HolZKUv%207UInPZZ5xv8QG/23h1aYI/yx4Phk55PpXsQk5q5RooR926bb46KNsaYcYTln8vI6nbQtvEWPyQQm%20TFk6GhrghdPWm4QdTKlLkA/5LeluYpc219kzt7LYJI5TO7qiUehz5c78h8pkhSgr/+/hzYfH77/8%20/eek1DDGeEauoFDK8gONLag9YT1aj/W/HoJm7x+Wfy+/qVaFj20t1X6k11Y59GX+cfX8dyjZe+F5%20UoYpX+sI/o15No9L7pGZnHEV2t4XTy0XOqhkzY74CV3lrSKkEWQoX7+8emXuV7+izI3AmzNsTTBx%20ymJH+nnCLVWEESbsMUMiVCfFxJQ5/EeOCY0O7ttJNsExYXH4+c3dO88DJZA8OP/GRDRtP763CdaU%20KO65Ek95Eh+/mEzDauJXe87x5D6VPIhPOZznauPIoYRQL9LwTH1JKxq26psdaaGf/KARvuEPDeSD%208swkr22zrDBIGfP7Mmm78lX4A51SogjnCo34UQbWCq48K+3br2G1gR7iig7nSaFZDn/4CT3KHyf+%20kr/agTKoK/0o50HcaJv7iZ41J37QP0ZtpDi5Tzn/7IpfL0120CslLPpO9B/8FUf9xf2go9BCfeCB%20+IdzBdDKxdGnXQm3Po5C7jwpec55x6dpoJk0xG35Vrs5D8qDXrUBz6oL97QjjvaY6KLPZV7y3Tdr%20C2jjvNoxy9u1sBSI0OWHhj988mt7tu6YCA18+xLjF6DcugXJJgEmozVrUotpsmECGyiRbB+e//NY%20mQJJ/JigfPIqiqMrBQ9xrs3rY7S5dWLVonOUg2ElEs9QEtsy4IfTVU3sa+WE5VGKEGk9T9+6m/la%20ccHmIT9qYmkUP9LENd8rT1dELH5YoXdgUXb8Z07839+ffPEnmqHl9zcfv//xDtkTvMHf6av6U9AN%203+Z61rxcLlrTLD/qZ+UasL4hi/DBc2nia+ZfppHzc0Ff9D/8VbpbhouySj69ezCqy5rCKcAJZCe0%20OI+tfOjN+QPyIBw+QC8y7zmxc9t0BgoZEyBWNxQ4Xnddwtjx5asLSVxpBp9IRqAxfOKw+HRkWV7a%208gUYq+1Tt07YhMZkxb2UN/KRFUP54lyptIlGz4CrzvvgFCaLEBaIGhZezr8QLybeUEaEnIJ7aCIe%2095QFoI9nnGhZA3xSPNHIhNqWjSICb1xRsnIJJx7xSQ2vlZ570dH66170EgfrEH5A59IUh3uVt+SZ%20xTc/wojD/ZSu5KfyVM/4i227nBv3KI1qZ0F3OS4gFwaoLFJtOKDvuGJkVywN6k/0LfdbCMAAtFIH%206KFu0BM8COuu4uT+0rrsr74UCjfK+T++/Yqi5AshFMlm8mQ80ObUEeXNFTeL06tnC+JAr/pHpics%20nNGe4eJcKJ+/QYkb5a+xP8Ieui6BXjkobb/9/trP67Jlyr363zLFPkrhVV6JCz7hLSaPOs/8tD7Z%20RMz+R3r3wvJoJ+v0TLmTgvAQioxvF21aLoR9/FqPZX3QyqZc0cGkyYQ/skYGOnXbiZaefbU4FUs6%20UShf/R2LPQEafnsX406g/lJ6siWxr1hla1FgVK+t+lJum9caTuUf/V/9j/tJyTN5LMVK/dIVqTxO%20Kp5CQdQ/+LLWb/ZDdARdawuY62NgeUuYGBK+WNBQ2lDeEH4c7L4UOPDpnxbg3oQhHRmXlQUhmkaI%20iVkTCpMdE8wI/qmQcuZtBAYTyoUmNCbnloYMQmLSjS1XLFFcmfy4MokThkJ0STDpUAZ0hsIQCqLK%20lRKMVe3ayHyCBuih/Jjsgx5owX+Nl10shJ3OIYblj/wzrymT9tMzfQiFBsUnzmDGljtKGQPblR5T%200lCOMjifgTLUKkstqA/WRPUX8ta9FNw9UHzVBxf9KtqWdnQLnClqS1hfsPpQlyVEQXuNc4bk3bYJ%20z7Qnb2GLFu5p07AqhiM9NHt9TUElF1c0V5S3p0Rdq2hTV3StHyLHkAfC4khH+zwAi1VZ3jLqSS9R%200s13nmx7W2PCecrbGEyEriCxPWeTpCttdo/Dvx0b56I9Cy0w1nxiho7HVxMdsmJGDzuCforZz+5S%20e4xzH4WMU8xYj4Os4s1SvWkKSMFWKhY5pcZymPmBMkG7uYLSUbB9MUCYXVexUf+pDPLZOSbW0CuD%20/qV2d8Xd2n6qZ/GHhrZfxhm6JRh7M1/G/K9DxvEyfTgUyNY695TYbXljKwRlDcWNlapWrvrQ5hp6%207Ai/OgRhL+UNMHlIIeEeJwtGOxxhoraLXEmyiaaElOuM9lMhR9CUWq4BnjQRhvISL01QBxx+l0Zb%20O/EslwtNSy6cjpzXVr4oT6JDDhqPIlLM6bijD8BTzpHl+uJoA67yd8Xn8Z9Q2Kwvc+/nAVGy7Drd%20m38ekJSBCR2lqI+gCaVc/RQf8pKV71KQskq/cgXOBD7QuOCPz1XkcvN4kYWV+LKqkof6a7RL5Cno%20qfVFiYMOxhrpg665bX0b9SUob51JCaVNsotzuShwc/3qmgZ6fjXgc095A1KKmGgBfYlJmHzzPeFY%20HbYm2rOUt8KPqFFdL+rgyqb1fxzjgInRJ0F/XuPDNo/2grJEB+Xreb621PfKLn47FI2cTy+nwDjk%20LBT6GNu8nKAxLSC/+NZb+Bp98MDbydrFlBK3UpnDGgVvlrC41p88nvez+KRUr/9xDTm3rKsrgUOL%208BJzDg1P2/ZI/VH9T30trubsL162mcO8fxhNKFOxzcmClcUmx5LiMybQ2htPEz2jvjHwV7nkgKGJ%208T5agDwFdr2wkHFvQl57vX5vnW4vcoP2gPLGih3IgiOrm0/KNkG0nVuggWnAacu0WAB6QPCdqryN%20IHppYLdEGJ1cUSLxZ7JUHJwwonETTQejXPInPzqVW5qMBiZZoLKfCpRFmUCWG6xGopF+M26hdXh6%208jEeUI5bfOzqZZR7b4PSdygXXoQFK7YhZxfKEI6zXfyKQLs9ikBDGcutlSnnXkoiYIBjxTvPrJ7K%20KrwUT7HKUQ/KzOOBclFCe+XCD+iDBzjdkwd5kfde0J4oj1KG/frp0+LMZLa8ZSHHAo2zr/7ykv1x%209u7Pt/FbvRUVXSE695o9gjPHgI9//PKrK25cJ2fK24yVXpnoaeOQN/JwCRvvNrEy8WEFcMtRufeJ%20pVgT5M9z3g7rgV2Da1jeToLxZOJF1V4bbdNt258Zxo+VOjNusLzll5UA/ih1vfGJAidLENfZApXj%20fvO+5f3M+pf6HG7yz/2SOEWZm2FKy7Qtu3++fwqw4NG4cSU28cPrRn3u4wWvjR7ZYD32t3TGVVAK%20l282PpFvGApwvBvAYhE9YAlL2Y6dHeNjoLyNCdfP1vDtKn7+gQ9YjrDMZZwv8Lf3irIhkIJJmKsm%20HSYbJgdWK5qw2TL177t9DWtAbCv1yzvH8vbSkLtk7y6Qn/s8uTxSORcT1KfTTr9CsfE+4gp+nCND%20EdLWaih2sxUKxSgUpvgo9PJQctBDPO9zRZFCiKLUbG21bqFXW/zo26qDj4W72LLE4R/jod5ypV4o%20VwgPwojDvV/tWcrhsbaKBdO8TRsKNEqw52tCi4Ueik0GyhoKE3KEcvXGOtuXvNCR0ePBIXTqA10o%20iwD6kGPnAmHeO8DMRMjEyATC1e/dUlAOcBd/Dm1zRXGLOLW1IENvmy55k33O5tw6jK9VadbGbTvr%20jOcSV6bthaOtPc+/v3/w821tGGM1W+QUDq/DghZ9SNYnLFMzWBi9n8LV16ar+eUrDqXH/ZLsQkl0%20xc23/p8XmT/+wtVU93k84ZDX+Rne5MXeUVWuBfzn7Cw0tMdDUN78e7jv+fGADy7ffB4x+YDfHlSt%20PZDJQ8tbWzWEHQpbXgHQUfznqBpFaMQYLCX9kACVqz/S2wcTRG05iMmJDi7/tca5vvJWl91SsvW8%20Dyup2sYeNP5VsVbmFFbqsIO+ubZ1y27xLsfW3Voa+resUfQz4krxY6Wl/IiH40mLCr30gfK255zc%20frQUx5k6bcPVW9NhTRRNXNvV/PmY6aGO8Ka2VoagQjHrAeWTlajePGcbEEXOP99RaI0S4j/CUdYy%20rqTbi5yPgMDlTfnh0Q/xq+KbtfUKHznzVr+wUJd5Dto6wK/2bdNMW6tEtViG76W1jlePRHuGB9YX%20sUBu7cjsLfGnwtRGVvvcXuawurGz1ALljTCudX+8DnovPlTn3V4Y6HMsQvlUE793zhvx3HNWkHu+%20w9nti2fykoVJb7EWiLBsmfOF7MaYOIqD26bli9wmZBHArDbx6wHtE4VPFfjw+u20LTKlMAb6swkT%20BDQVJD73ckycuochNBRxfIvLrqzwvcEsHhOuzu/kPHAohbpn1coqnwbIcU5xyre9TuFtfVL4KC11%20zvGot+792TpB9ZzuK34l/55fjnuJ5+zasqnPWvyeyzzI9yO3Jw5OdGR62K73AWb36ocoP7LGZaUI%205Q7Hc3y3LRQn2gXrHGPDLW8P8bmMqYzUbpR9pI2zIy0rScpgPOCH4uMv7JgfiywUT+qBP5Zr1U15%209PpGdhVtK7SgvDkdn9/5sxSD7gsLZbxvoY1DPq68lZekjihvebXNCtiVtb8/Gv9ClujNU86+zUgU%207BTyLGRRWhZo0m/Vfw7X3TLFaZ8K2Sp5G4scmrrRZ/g9TixFTKRbSuR/C2NesIBBQWNOa4FBon2R%20YYy5jOmu238zLTVdbIu2Vraj592ujVw35BxnAul3Ut5Q2LBw+cseFsZ3N+FxRjzxv/bfi5GlvY9l%20Ge3CB7hPaS/GDnWhTyDP2x0JsKK8tZlvVbIOp3BWtAhHwkJTvXfBOcoJhiwE/k6QZ94CWgNWt59l%202/SG64D+xIBngvdtVVOCUOAQpqyC3eFfrvQ5CQgWOFij6i2MywKlia2BfAZFb9M+NWR9i8POBhNA%20UkaF0Zhfhixjkg/KFYvBWaacA8rgQHNcZ8Q9C65cDjsLWAr957FKG7eTIvKuq7xdAe0LC1KuAVee%2015DjHKXb0yYLI/cqG9mLovHqNW9IzluAKHU44OmZ9LpKxc8PtxTdGy9K/eE9SocrGShvDV+k2LFY%20fCrooL8O/msrP1vj9iOPr8tD/Okpt5RMGErcpcG4YUF8LUw7EyaLGC89nWb1zFuP7QjQvArWeZUa%20pzXYNLBPgEqsr306EHxYD2+4oQfvNUWIcs+WlCxMOvfGysnD0r3ASw9SrLL/pQAN5K+3q6UkYo3z%20cy9XKXUMlEZogSb4BFrl7RwgKBFmcnxncjdSOx4BClJ8vPfbZOlD1vnE64gcoY268garfwDalBm3%20clp6rLd+b4tWJun5WecBG/8qTcTp3X82ZfKfP+Oj0fJjlc4HXf0jrzl+yRO6/GrPhLOS9/icp8I/%200VLRUdIRprTcUw5pP300/5IfEyU7Hyyisb65NdrSE44lxBUUuyqPbhlYFRPdmSalI47Clf/F/QtN%20Z/uX/P053cM/+PHL79EGzktPE22n+He2eCQeOwDkLX55HMoT/eXq4SWPys/uu/49PxvL+SUA3aPA%20TXkVGiJ+KT/XMZUr/6ks48sU1sQb+S/8ShkoZq68WZ+b8jd6CONZlmDnbScPv2/pSu3mdZv8Z/q4%204q4F5ByfZUOGosDFLmeN9TNvzSoAoLTxuRAUN1z7W6e9cyGV4OyEC2wHwaDTkEspgtX/L5F/2/SG%20G9YRvSisab8tlKNeH9Pbqdd4MwtFTUqaK0zmKA9/yrz050m2gLLmtJjiRvmyvjGOL6a8meBCgcIS%20hgKFMD+GupXIBznGy1Z8sDsWoKlN2RIpEwDKGWEI6snqBho5dtSCdQ7a3zZ1Af8lLBCTFWJFzio+%201jEmNia4tfN8GVjs4ANpcSgfWI6wDFH2nSkb5MUBfH2fDIWXME+DImKKi85hQgvWqP8KqC8WNviB%20wg2vNE58IVDuBfjXfqj3mog5GIvP28U17sdGD+hXXYQtK/C54BgLvKzGZoKswX5m8ILw8W7y4VpA%20nqMkTq6jF+3aNoVQaZkQrO+88ZbW6hblQCD02Wwdx/KWef0oRnn24B/pvW2b3jAh9fVyzXDFTT+V%20ZQ4lZYq56OM2Vory1s/tXESeKIb5+3OMURSosfJ2DVqEePNNtIBLKm/k49+1M/mAm/PdU6eIE8pJ%203CMM+X1mZBgvQbz5Y/kRz6PccmH+hMpb+6kQLA9MUnylP29ZZmQ/JjPi//I+rnqbcQ+YEFH6uDJp%20yorEs0D+iiPFjhJoB5RFLE3XnthfIrTNV2+DjnlPCIpb703Ul4RMG9ZYzplJKb8m3aO3dAX8WUQQ%20Z8b5FNGOyJFLIlPlL4jaGGdx7AvHjqK4+4UFVqNo5ZjzUNqwuG19KmRGj1lLP4Ty6Za3goHCmIHg%20uylvN/Shfjn3TyZm/lDipCD1enQgFBncdbcvs5IYW6mcO9O25RLXpGXeshXOUd76lMYZtbBmHqhL%20kgdY7xCEvMChnQOUN+TYlOMO+VHHiZRMVNdciWf0XliIL/HHr42gHHAVev0QhYD4ssBVlp0FD+r0%20shz5OeZ7WSdtQrOFtytklh4ft7SZ4wwcFhJAfNKxDYjCRz9R+sCS1mtiVFrlv6dPNBjlixIBT9Zr%20WYfOyu96quuhLnlEBe0oKyvOXx6wth6nOA/k6j8p1rVKzmVqG//IAmULjPdtXSWXN7rvAz2Lc7d8%20asQ/odQ5KrJbedOKly0HhKB/682ui5/HKh39GKkBV96eYDV2s7zdcCpQjlDgRr9zSm/P24eXRDuO%202MKgLBQa6MEqyAJrwgmTziGk/Ftr41J5E/VjaXCdyWmZJ0q4PjuC45tM58JX4ucuPHei3TalhigF%20OCZLVxCwhJU3kVuwZcnkisKHQowljGcmXilfQsu9XNYaKJf8mTRFVwYTKWHtz0EF2lKXoK9IcZQS%202cdGXlZX6gy9xMRqJAtqftHiGCynki+TPPSRL3Wlzig166hpRvEl3Whr8ElB36Bu1tfVpuIfoI5S%203rCK9eDtVeZ50o3bbh2yYvbe0s2gXzMe2N73NrkAH8mDs3CXQE/u8cUClDde1MJxvKPFPuUtDWYh%20tOzxCoIXAiicN7UQEJwr0RtcozQwtpp8LolUh5vl7YZzgKKCAocS0IKBiBLzFGfP4hzeG/+uHEol%205Y7fcD1fYK3BX1owWiSIlspbQFQgnEIW2N+XR5cPEuiXhsqEHl5CYLvDrW6//ebbp/VnQgo6Mm8N%20LswvvI0yQqu8TcpYUQo0WWUlIX8yBaUOZUDbnEymbH2ixI2g1MSlLFnSAnPeGSg+f77/Z7idLIvS%20llKSQ6uzeXYPzdRVikRgPb8emNjZykXRVJ74HUFbKtZP5fn69b3zws+5lXBhi1opRJe0HO1DT60I%200OeoF2ceZeXNfWNJc50XfNB5yeOInOi/lLHnPJu/YGOu7T+nwpXOwWKNsYalDOOWjF7oPljTzu2n%20GRvK2zJzthj47gjbpfrY5giEY5ljv9Y/wGmgQnUFrBSrLIogghXHPQ5hqPtLOfJEi0WB8zM01tHk%2038a9uZuTo3/QV7xP35eXBUxZYZDSjxTPlRL8LY761qWd00LfpSyjQ1uWlNvGyemu4cQXlS9h5WFF%20gatXuvHmqC/k2BIwRSJeGLDJ7j1vc15mNVujljcoC9AJXZx761lC5hRLGdiDK28nWhCOwmVVUt40%20iWGBwNIDxWzNoYQga2mDDCxibDe5tbBMvJMi1cRva89EjeK3pkg4L7IibpMkfSFPnMThe1y+Zfs+%20rDgo8YrjzxanxvwMjZy3Jr3X3epU/wLKmL4M8pGiAf8oF7pQTMib/qmzW1twK12hn606KTbiqfjq%20W26ZP6BSJIz29HxESbksZh5Cs+hncUAfoH9Bm+7jJRWTgdY3ZFl1Jd/qAg8A7aszksTFwW/lDeqW%20G7dj3r6vMT97P7J+la3NvfNjR0HflK6SaQcYrpBxyDV0Dc7rQhEyhwVroFZmR7Uc+YNV5a1OGE8Q%20DQEQzXWkfVIBFDUIBwgcrHD1Cw51CYRdgrFbwOp2s7zdcAqwMGHtyi8vZAscli+UmPHZs8uB7VLK%20xxKIQ4Fqx9RTwbdtrd7iRZ6sWrDdgHDTSpRzHTqGUa2ML4IlPxCqWN1QILFacpWiUIvU/WByQzg/%20BVrLGxOkT2JJ2WmtWgrh2jsnpEk4n5VTqvxfZ+tqa1m+H6MXS1ZCJn4UAJSw3gdJHaVvKB8pNZqU%2096JSIs1JUcv0Sfmo+bGGSE0/kBVvf9qCpn4CtFBHlMwnRWcs8iJCa9WFn7JWZhq9r5gf9cGhsMoC%20Rt6q12E+FWgRkvnl9x26AbTRpvSbCYO4W/A30ru6T1Aj/cfrbmOFhWl8emgbuT6BpQ/Y3ja1yuWk%20/oapKWIIOSaq5erodLBl+hTKm2+b3j4VcsMZ0Nm3drKXEvMUyhvwLdxifeP+uYAimV+YkNXtJaCV%20UMgsWf98J8HuZ6zIsxVB71asVpiX+JdWSNu3TePlg/o4ipSPdsKflLQ8gRmg0ZWg3uFv1cMccZio%2017HCwwQmcxyxOROGQ+lkwkepa9Hm6nFN6eKN2bb+S1hopx1kvYFfLVDqcEuFvl8SipuUUfiYLXHn%20gL71LMpbAv2DttKbm9y7xQt/6/dYz4jDVRZoKdf0NSyY6jukU7uTX/sZlMzvvN2fEWm3z15mkKan%20qJ8CrLyXOvN2KrrK21rF9P0RlCxX4oZnbI7DD4heS3lLg+j2wsIN50LnzdpzbzyjvI1faLgs+AYT%20nzGBFv3W6XNAFke2cgFj+UUob53JkxUxShsWnruPd351mdeJu3fyZTLSypq68zzj3KmiRlbeyJnJ%20qLU8MZHir4lRW3WyhjDJtpC1Tt9gE5hAqRMWEtJiWVoqNJfBSLlsEfWOT25A10gBa330TH3y9t/X%20xdbbfNasstR0kFPKutOjZR8sXcN/cnLFx+r6tKjrQL/A0rWXDvocyhK0jxRylGf4Rd4sqlzxs3sU%20PKx7+Id13hREC6cvEge/MU8a3id+0pbeh61cxkO91b4fyLbRruNTYWB5G3c8hN6fb/92QcVZF1av%20l4Iz5PH6DLlZ3m44FygrbFm2FrbJInfBRc0apEQ+pbWvj3hRQx/xfDmWt74sY4szVs7sIDQKGhNJ%20uR2lb8HEw/letoTevmdn4hqIXLPyxoTG5McZqxZZGSMlExfbeW45a+tswDoyVJwsPkob4bViej4y%20r7gPpbPpyw29UvK4yjLFhLzEuCXgA/yolbM5PncoK/23Jku8RFfQHpapcan7oTy4+nbjZKGqy/an%20TnuejQHPx4r1stZuTf3beNxR3IC2TvUCDG3IWUG1jV/LVqv3C/NDcVO6est1WX7FowL92seIpj0Y%20b5s+Hba3TQsQxAgoJiVerefnWXhp4fB3l1aAUHgKgX+zvN1wDL3+LWWl/pF0lBdX3qY05XoN4Wpw%20i1d5eeKprH0zZr5QX7ZuZXl7qrF8Cjh/4mfu3v3tNPK2qY5/8J97ZASLU8D5XuIvzqxoYrD41Jdd%20g0mRsAniWshn3phIKa9WQALTZGu0QWM+IxSyfG4/wBN5tdtYTJbExV+KCX4z6nwCPb8+2pjTGb6q%20jBn4qi5STLOVcQvUBZ6IN+73Jbb9BOJgnZPCirJA+1ZxylVQnr222MYsMWbMPvC9VQqxQIke6M3P%2014Dqt8eqSIx2/AePc1obZ7ZgoF60H1eUM+LwhzWU+pCOsaatV6ybsoqu0TKHxJ3nCw12r/IYrzVN%20+/Bit0174OUEfhZLv67w6re3/ro9b55uo2bOiFVY3W6fCrnhR4FeEkDQCLzQgFI37uXnoc0V5Y1f%20WqBMDt/XWMQu18ugzY26rypv0xhUSru2k02O04adCQT1/DYrgpw3CfvniDhwrDfkOR7CQpVPPUjQ%20z3W3SdNW4OSLcsc95518kim/t8ikiqCPa/GzPNt7twYqjvmFddDuczpzKJYob7zgpbKwIhAmiyL3%20bAej4KDo6GyXbxeVfKb8k4uJlJ88q/2pC9YKygu/cjXaWjqrevDsec3x5V/xQOHm9FFV6PbjOSWu%20yuHqFjF+77OkwULjfLAJPvwsvxV6mLypD/1U/rObacFyhELBQf057hye85USMtNQyrb4wQPc6N6c%208qr4Eo66Uucqvjm2FrFstf7xrPztWniQeUGf9fi5r+V7S6e4+NEeFY9T3av7HW4uI36Nwa1tVg/6%20dI7XOvFYLvdT1dWfG3pyeTj1MazT4Rc8mvg45Ek4553518hSYb7fxpG4M3YrbxBbK1brBfpnDEzh%204y0yBJ5WrtNqqiOYEfasdq6Nm+XthkuAM2ZYvPJYeI63Pv2lBbZNn+DIwRoY89OZN5MVey1vV+VU%20kjPIIRacv7x65d93m+79O28zFdDOcRAcdeBzMMgvKXMz5jTkjVD3e3NMMrhzkC0C2aKibdO6nDlu%20hrZOcUy+q7AyZK3DopFzlNVlZA27JFQvtspUmlNTeJAtigIKhSsWsno180vmJdZK0pNmDSgA8B1e%20+Dmpln8WpgP1xKH8TNNlEPnLGqlaxDnEOFNGXfxzK6p7RsOHc4ACeW6fbuEWa7WN0crzGoiL0gYv%20qDMpjylKM2RVnco/AB/v1j8yduWS2+PMttnxwsL+is0xY1XLp0HyYMeP83L45Fwl+FAQWfFmDVef%20D/FVD5a5o/ccHiaf8sw9gs8VuPLcS4sAz2G35//gs129j6Rwfy7OFyimNHH1uF/iR9pxU15KwxU/%205VPy9jhabaZyFvHUj9M9aatPl0CLPXs8OZVRaJjyz/U89dmuk7P84YNvnVoYC7VaeevJkdrvVCG8%20F0x4I0vbucACyqpdwBLGhO/WOrZ9TgQ8DL5/861Y8sX9/dba/S5ePogXCDqwyYEw4jDpssW4Bcoi%20PpYs7gF5kx533RaakeuGo/7Um3toYwLPygrhxEdBHbWx8ohziceUEOVPG1Du1KbGU56dJgvvKlBn%20grKoN4oGlkAp8igdKDH6fdredi1xGavQT3vmRcAR0O5YZDcXACdjrWfVYdoyheenKF4CKdUXUORr%203qznS5sg52qM07Qhp1M9Y2x56zbyBgkpDQqZHPHYI95itAsqmwiujZvl7YZLgPOebvGaXhSIc19P%209ckOX/RY2Zyzu380BbLcQ8dzgPJRHv2+KHpbuD6llysh59TmijDPK3HqL8Vpy8IzY0kr+eiwNpMM%20kzf5/vmat4wf/dknkSx7dTWaUFbYWvI3arcmbgunPLZGnW5LC6Qk7H3L8GQk+pgH2NpyZe3vUFrY%208tXhd6+PFCgD91KgRLcj5YkCoziuaG/xI8Pi0o6kpT2kCMNrKVZsYbryNuU7tUS57sEyLvOitq3z%201r2UGNpHW5qL1EaL6HOF13hwCmRZpMxrYaasdzeDPsrLQfT7c3bq4CP9QG3aVd4qvxkuexfbphmx%20UBT9tGG1mF30kePYvW16GlYY0PHT6v7auL1tesMlgKWIs2ZSWHiW9Wvq+/8h8MJEKK5x2Jvx3Bvn%20CD6+PM6b69zznTWs7ljlKwF3ARxqhYGgnnJZkWPUgzrEg/ziJ4ROtVhhKextETJpaNt0CCv7aJnU%20wa/mdFaOJykJPcvO5cEoShDPc33kZ4DHmnRRqKCzZx0iVykgerNRW557kCd28mfChy+uWNt9Ds/3%205yLTSHm+zWcKGL4oY/QtIMsgtDGHopSg1BEHGuk/WflyS5wWG0avx68Uu5o3KK6UfdU+0PCtpiCe%20mt7hWG/HXljxU3l2RamnfvQR8UPjoQfCdMa1lVkR9sFfjCKMK23BubpLvsh0ZeXtGKjozfJ2w4+D%20sLThsMLx4gDKG1uYszXuv4N4eSLO+zGWF0Kt/OfwP2fIePEJhYdnwlDi7h+vt7K/JirlLYHJgEmh%20tVhoWqinh+VTT/n7ZpNA/oWFa0CTNefDXFn5e2nV2Xp+DkjBaZUM8RJl5hLw7VcrZ+9k3OdV/r8N%204rky9v6h269oMw7+o8QR5r8dmuijHVHgZDXkqs9xVCjhWVGiHNKihOyl91lR6rAHqo8+U4KVdwTF%20xaqGMtYDYVgFOTOLhRAlz99uR76VhcMl8KKUN7ZZ9my1nIub5e3Hwd2bt2HBeVGYxRfnvLC+obhx%209kzbprhTPwD5VLi0EA4FNpQ3P6t65lj+ISaJAl9Zd7ZRtKXFhMrkyqQixRaFT+ez2PZzi4r7Rb/R%20SwKt4tf+wsI1AC2a7HHcQ9sCeZI8MGFeC/AbJQ1rkysa5qjLpNSlLdVT+hdt47tDqa69hUoPWIj4%20xBbtV2En37DoyYKGEodTfdzoQT7moE/9C/i90S2FHMsjSjmKCu3q/II35kc8ylF9xD/fbrbyfqQx%20uRfepsVoJEs39ZUFNXhZeFL84AuKmcaqsJc/l1CBX57l7fH6yttLsbzl5vsZB8UlgLDzCa4MmpcG%20LGyytrW/tvCS4VsNF+YpAklWSE0gI/xs/R1h3rO8AZQIJkcmSVbenIvSuS2uPBNngrWLW3ZMAVlY%20RQz5O2/XBJM2SqcrnkbjjJfdeiwcoBnewUfnpfEfy4pwiRoojyN5cVxgobwdBGfYUOC4gs3y0zgn%20zdSmLCYKXDkzP5RD+ig8YwxLAcTyuvc7ek+OLMfsHpqPbInPiDT0dXiBBc4V9QTGBH6M9fZt015L%20LOk4ha4+rqa8wUA1vNA+t3DlrWHWJYCQ5KCn4Ja3Z1TexAU1LANaK/AbajBJsU30/Fj2XVmaPt69%20/mG2SlULBE/3sO9ZCp0pMJ/f+dk3xvLS8rY+/iN0Pc718P/Ze1cAOW7na/uFfxga+IMfDA0MDDQ0%20NQwMDDU0NDQNNFxoaGpoaBhqGOivniqd7pJa6stMz+7amWP39k2XUkkqnS6pe47l24bWVEkP6Bkb%20xPesIGTsGUQ5ZgrMB1IbLAXsJIMpAzQDCMSO+MLNyVtpA8jNQI681VuUnTbCz4x9fNIH4lIjJhtj%20iF5wcH2brvWdtsuwqO2yF/a3Hfe8ddrJ3hTcg2ZthZcjKGOOt5RqmSo6QC/+EGFEROC6vyDyJt7i%20zO2S9kdb1FrB54O+1nx8X32ZoAGErxwC+h/6pcz+8JTau+vGHgS4jw73o+TQ6TuX4mbkjfngd+/e%20WsfhcyHWKF7Hl+jZ50YDUBZuS9gsm5M4O/dpVDMgHOtavkeD8/3gOp2E6yga8sYx6VG5eN90rnBT%20elfs8RxKFt/Iw9LXPY5znuzp0DQ2L6vClXL3znNe3+P1XeE6uqHOGCQ8PGG0lbgcu66L/v1Y6Z51%20LPns+O37N+51Y7pUG9Ooi7JxXOJMcmUZN459K3F3HRdZOZZu2dPuP5RfFeCTPLj9kTWXb8pTaa3t%20U/m8zHbNyZtdYyOf54/+AFBdbwzudCddx4b1PG/5gVXHPtVS4nJNa7FkF7WwXp4i6iSTN/rDrT1v%20WW6hd01ggTb986nR1Xfn2oQrB9OxRvrwmYTyMIotO0IyXPa2LbblWUEvLNeyd0jTgO51tTYJWdFU%207fhnsZ4WyP/hxYvJAXKYvGWYfjVdilb8Acs2yg6Z5djvWZ7ksV/75+Mm5M2VybevzKjzkV6Mmj7S%20C3mTclpg7G9h8HEP51+C8GnTZ7TmLXfoO2pkz9tVnfIO9zbL4wxhu0Wb88+FWN+/VV++GSabtMMc%20d+wXL2ssyFsbbmD35NnQpzhE5iQJA2n26j3WtOmMNLgP9EO7eg7kbQzJ3e4fF9nzhr54iLoUUYK5%20HGslau8tp/OWgLTx1rG+I9c6XZ4TrhonBv1SYF0g6wNxAgnoYvTCwmPh+a15swZzNsL1P3cSvA/P%20jbypQwsweyd1zYLI7xmXdH3vlPmJ6pm+aLLHGD41MnnjweoW5A3ixqdSvh/PWw9mmE32vA4Nz+Ls%20uVjWNWHXBow6Rk2BSBcvGwPkNF2V1iM5eXtkz9s26hKNyJvb9Ed/4FrWUy3tQZTBfZTGkbTPJG+3%20Q5SIdseDhNolbfy5ErjsADn+kN8vE04mt5PJDrDchHO20TKJx8IjkLf9le0d3ZR1NmK9SUPeyiD2%20HJAbngAZyMTlu0PvaUbXNp50MvITldfbow8E++GDsLWzkWf5cbHsd+5xFnkzPbYPDJcjGbdP76ep%200++JvGVtyVgzSwAZ1ZIPloEs1rlYXRPa17z5PQx7LJpmox/n/XTPQuoaYFDUOjdNl+penjYlTiZv%20kZ7yG+2vPU7XvHzl2PYhw1df7yby5vfLHtIrghLxzt9Cj5K3yOX7OJ51v9zW7vk2yb1Mi+PIJ1+P%20cx37dUtDYfMLC9gzpk7tRoqz3JR2u6+PS17dbSljm5b2IPZ2bn95iNB0oYhbDv80m3SMnY1rToqT%20Xn2c8HDbeol9Pp7vA51HXnHNucrihYXHxaORt/x3BK2hOY6cbjkuSgY0wOvIW5E+pXkmhuSNj5h+%20L+Rtp26O6p5BquqUz/gTLzyZ+gLXNWzoqdtDDrW7cR9D7xN5K+vULsNKHoW8MaVQkbeqDOP4E27U%201/YAwvb7r7/6Mg+mQyFvvn63s15XwLhfM43iaw4ZENjsOAaLAO0qk8bHnzbdBgSt53nDfj3nB65r%208C8/ifbiRTnbh0ze8sPUcwV9mOlCxlCfFXvCfrmG7Oh4jOU1y/5uxK4cHcIV+rwReSvFKIL1CtW7%20dq3nDXKVpzoEDB9vGwlU7hF39dBLYfkdq7B+aH9qaAZSJ2+pQT4n5FIcK/9xgzXpwHR9nHQ/LoK8%20PXg7HGGor5U410J5Zt3Tnr3NnZFvSoM1b7yBi2GbiU5davoTRIj1sJAVBjSdz/13qKmb4PLcIibG%20vPfCwhGQUiZtwrXkjaUX/oB4wyUY/0XyRtl4wMZW70V+UP8eyBvwN06vmC69POZ++DhR9Po45M2I%20+2Dmgj4Ml+GFtvf20Oceewvra/6TE0m4kPbd1vM2FGkwYDCYHCdvcy4MBD3PR5C3WWlHOw3G8nIv%20RQAp1ckrvZguJvKW9DJ73p5mzduQgOh6u+/Wtl1r0hkSsEF+dErpnnjP2fNGXdH+pLtWI9P5oKw9%20DR5Hk0rKy/VXdE+bbr29x7GUWN+94+1DX/9mfW9JSPjAJT8tE4vyNS3Jz8hkkvI4WMq2C00dU/fH%201sAs88HDoSnTDAbOrBcGpqcibyPtMP3XI29u039k8mZ6PUre8pq3I+PQU4G2dwl5Ox7jUhRHx6OS%20t3hY69U9xC5+XQHP/Vf/4sZbO4bE8Yb/Epdp6mbkjQYqxomhw5BjnH0BYAnTwj1vV7ywwE/r9Mjb%20QzNt6pV7gAQ4eTtkmDsYDNggP40JTt7c4D6R521F3gC1WGpyM+yMTCBmqEUsW8bUKWlD38m06ZL4%201uWiQ3c9vwf0eAnyYOGet2vbdAP9PJZ/984IHN9764Fw+uRIaIYpiJrkLVvCI2Co//JsXN1f1um1%20nrcRecMuXvOdN2xIkLcrbclK+8xr3jLI87HJ21bb0f1p4E3l2oqb8V8hb/rWmzAqL/Xcsyk5/KVe%20pi1k8ubjxI3bHGT2mmUSSxzXy+3I25dP/nkQkSaIm36AuhVThg+mysaxNiohH/MU0N7XNX3Prbpn%20jend23BXTnGtouk4Ctduijdds7AMtjnvNkwrWz7nmL2T13Kcw9Gh9c2fHIb1FDB1hct7HY9kyPcW%20cTphtFHOVs5FOJMXApzv5+NRvuw9XqN77rkO7HqrQ65L9wrDQtEcRsc6X+jkEc8hbzpGVmQmjK5x%20rCmmKVxzvaqfdJzD5jzzlu/lOGzono37uPPV5nKYNn5bH7pXyViuedt5+GP65h3eN4jafwG3JG/t%20tKnXmbWrvZjJ23WeNwZh0ukN0JAQ2i7ID7uPTt4SEfP2bm1yDchMX7gEa+SNfPPDiOD1UAZ98v4e%20yBttL3veWObQq9N2hkoxKCN1cUs8Nnnzdn3FEq8zcBPyRmOmQzh588b51adGOMd9OMK1njemTXs/%20FPzw6XP1CwveaY563q6cNgV06F5Hzx06On28IZNfWBjFPRt7jC2d8VKjMzJYeSFvRu6UGIDn7nmj%20/U1Gy/RIuVowiPYGlVsPdLne3NN11ZPjelukv9CflyDe7dvxY4O6ywTrEkDe2Fqgx5z2Yc+bEegg%20b9d53rA/o3Sy5y3by9ymafNH5L4WPU992/KQ+dJfhqBsozVvPBiNbP0ez1uO+dS95RB56xF7q4Nz%20yNtYEwtSfLodrfPmd6uvfVi7Fjdd8zZjX/Pz9RFXsFka2B+v/loYUdy+edp0uO5qgFGjPAoa8ahD%20yyD6oF7IW3u9F3cPerFGKWVjOwK6k6E+ikwgMvaQt1HcS9CW/zLN1uBJO7+wQHl6RmukY3fFn250%20ZmT9XU/eOkheD9Lvk7cfExD3az8dwNQo9qvVG2mfMW16qf0QKpuU6hpU5M1sZY+8Yf+O999Z5qPS%207/G8ITfbWtqje5SNeujpdWSv0V8mb135im6r2I2+92GtVPvRTpvu9bwJl9rtNenjXglhuvF2mR/y%20r7Sjbd6qS10/w9N+LW5G3pZz27nw7b0AFX8NSRJ5awngtd95o1GeMdCtdWg3iAbC0DAqQ1mu9+Ku%20oQ2Nbj3Ncl4jrmZjO8K4M27LN9L9yCBk8uZPVNd63ioj+NWniKs2d5GRDLTkjfLcxPNm6U+aLnmR%20T3wzKtpKz5vg+ivXyeeavuZIuiqtx/+CdfK23U6+N1Cn1zx4ApG3dnoTu8bUtEDdbZO3Wce0K/r9%20UfuxgNV3HiQzaHOZvClMbtNju7GB1M4A5Yi2vl6err1o0hJ5GyPl0cRd0ytLBnrXs/6G5G3CHH+9%20pDPQverhYjTlHHremnBD8naF5w2bynIrdA1G+lqMEx35DiHFpV+zfCnXwa0ftPfgpp63ZYNbb4Ks%20k7vsO28BFMqPxraD0sOV33mjknqN8ihoeKMOrfTnMGagaJBVo13XX0YvJHn0jE0+Y8BVoyTPHvm4%202AgbvGOVuNSTjMIqeUMH1plGT1Suvx1PQYtSW5rkuxr3gAHY73nrk7es+y3UZQn9Kc1RvVW6Hxja%20I9BbVS9evgrSYf/0hH69560t4e0w5zQ/ci776Xze68PU/d66G2GVvJ3geUPGa0C5M/nIoM2JNOS2%20Rd7SC3ts73WwMmALLL9ePWS4vSjkjbx77XGbvI1BPVEPkoPyZ3vd1iNwW1XGJ8KrzwKVhjQvbUvo%20njwyZi2N9LWuR9plJm8+fnbk83pvxl6wOV6s2Fi1OdWd16eFbyXO7fJSz1ubJmm8+P33b//75Rf/%207mO+7572C+voLDzStOk++OB1xdOryFv7Fsgp06adgU6VORuR2MtITsaudGg9LdIZFAZGPz1ZFKMU%20jVlr3sIA7DFWxBF0RAPTQC4jDkgrGw4hEwjuy9gir/JHd6sGr+mMdOip86WOTD66vkreSn2O6o0y%20UUdddDp6Bvn2BiOhjdtLi/K5nJYXayszeeuRKOqhp3vquqcDpuN61zPIJ3ve5nozWYo8WfdOnEub%20nnSPrgZtbHn1q79N/utv9UdKMWqEvYi8FTmfG8b9br6O3rbqaAtD8mZpt+TtiCdD/X5UtwvQDiyO%20yk17cvtkkD37/Hn+NArrlLFhsgnetso9wkov7A/JXfYAWchbbSp73kK+JVHyh5WUt8qQ23kmUHu0%20g61QPyO9TN6kG0Cai3Zj+eYwLXkT0NHInrUytueTzcl9ifLqsOzHsBAlruvVykDbYz25MJG3nIeB%20vHvjZLY7GdRlr/wZqvesV+U7t+fi6Ch23PNLpF1xCb+okyHsQdweTP2LGR///va/n16V6wHaW/aG%20PwVuSN42lKQK8L+BPMhfAsgbxq8lgC15c2ZeGhOVWzW4pkECGuVigO+EE9ToaSi5UXGdayJvlJ3B%20nkbiDczSjMZsd+x40xiMkGSjfNNAbmm9fRGNkGPvgIY8GKB/XSfPj6+SQS4GZdQZR8jGPBOwrNeJ%20QGRYOdY6pdoKepJsLVqNoXfXa9Glxy2ybemYe4qXgXwup3Xo/KkQZOI6IF7UrR1bOB1nZN0D5ZR1%20PwJ6VZrsVefEU/lyvfn1TN6KXomrNpeBXEpnhrVlM268jMQb3WAibzag57481mqL/SFPReozl4D6%20zQQrY2+JJvLWtDF0yj2Busj9tdeWMmhvtPPd9sNAm1Cb8zZB3GST3BtY2sObj5++vfx9tqneXsu9%20bGdoY0fIWwayk7faFDKpPLnNSj7Q2gu199yfnEAVuVvtTOepbRBv6tOWDw/YChk2YLbjPX1ne5PJ%20G/upbAfIGyAuaQHiOXkzIAv2nl+CmFGnwFnIuUxZZWjXvPn4Weo01zV5q/wZ1IPkyyCs0lnmHlC9%20e7oG1SdAPvUVd3SUcYK8cr0rLvL19Ir8kiPD9Ve+kiH7JqCP5adCRqW4DW635s0KDinBsPvxX9Zx%20Tdl8RV2DWwsaLxsV0lPmFlDoaNo0v21KY0IWMDW4FYwa5Qhq9GDq0AbliZFXNdM4/nhhOioNQWEA%20jVbp+PWd+Wcgu57EZMQB6WYdzAZp9v5wfzIKZvjU8N0oFoO3B97Bi+Ec6X4aLJoyTh3Xrjvxqzpl%20PG23A4101oOMgcIQV2841zpepoEcOa7Ada9nizvyvCkuIH7XWIyuW1yVb4S3f7ybdZOMZY6b6y3X%20Sdaf67XzeQ83iAfqfM3zRjmxC3qyrTGuu9uhzhPdsBgZIkUZ6KPI2ZYnYpW/1F15aGTARO9HgV1w%208lbatYBdy0/51FXur1ttY+r3Td9aA+nnNjH1F9o5bcrIm7wxEEvKLI8U+pM9y/aE/bXkTbqRDQG5%20z2d7621WefOD4iWut/2iT582TWltodW9jsGerwN4GRLJUN6kO8VN5C335RFIY+rvlja2AEhnPTkE%207o3emFW9Yx9pg0JlL9CfbIpdk03JwC716n3XOG9tVm0O5LrKOs717nauR95SvWcQRg+7e5H7ewvu%20/WXp8dkzvrAB/7gFbkLeEP7N6xdunJlWQTlBnsIzxv2A7a1yGOxE3JwkfDFyYwrXtbWNsDrGmIzu%20kR7nhInj+AmLNhzbKB0qPl9vN8Ihf/deue4NKOXNprJOYQY6GKV9zZbz8U7a6CJvkms6L8drcdiI%20Rx6k39N9LuekA7uueLq3Z2vD92TrpdnmlePRHnS+JU9bt71tKmPZj7asi/Ze3tb0NMpLaW7JwNb2%20h3ZTWvrwLsSHqQb2bHN/D/DEKtLGU20eGB4dHUIDeYVc1sa5ePWtnC0qXazURW9r6xZCoGP0me/l%20sOShutuT3yGZUptoy9OmQ5/mswn5Wru1cfa0OW1rbZ901u5vbdjiLNtWWvl+1r3L0egph8nnOUwb%20no08dL2XX7spTC+Orku+URra2rh7NpVpJKvuL66v5KV72iv+nq03vq9tWb7ehgxZ7t7W2jc8nZA2%205iB48Bt55K/Fo655W3sCuOOOO35ctD0fAsc3IDGySzyGnWjzKOeJzMUEsO3NbulYqM46BFBoc7nj%20jjv+K7ht73+ENW9383XHHXcIPXtwja2Y40xHLZkq53H/kjxqtA+hHQlmVLJcn/cdd9zx3PE4/fx2%20a97K/o477rjDLcLAQ+W2oiJYlyOnJcxp7km9hBnKOkrNzob5gvrsjjvuuOMaPOq06R133HFHBl4s%20X1fSnT7dQhvHqNWXz911aSDeHIuFzPswp8+6Xb75xDfttI6PNb1svr7Fzt+8+Wv+5p2ds+7P49h2%20q3Uvd9xxxzPH4EHwWtzJ2x133HEMkzH66p8KgcDwIUu+WciX5TnWxy1Z0MsHLiE1bLwEwDlvnfub%205/ZP9yFxxFN6LaHjRQLC5vu88CBSxev8vAnHPd7OJKy+o0gcXkJw2Sws56y7+/mnn+JFBJML2ZU+%20YXrgHnJD5ngZC5L24tefpjfKeNuPPCCQyMUbmOiI9ObStCvo7rjjjjuO4U7e7rjjjoMQ9TDi9fMv%20/uYopAYPFBvkBu8U5IbPCATJ+eJEyd8Gs2PIj5OsD58mYhVhfvE99yBeeK+4h9fs06f3ngZvZHIf%20sgbZ0o+5Q4l4y10fDhZ5wyPmefz5LojaZyOJRri4h/wqjYgjhKx9A/affz5NMgGRVMKy561LXRNI%20m/Doh7Qz7uTtjjvuuAZ38nbHHXdcASM6nz7GZ2D49+WzEZb4vtFPv5YPQkPWPn2aCItPbXI+EaR4%20rV/nX/75sPr5EJ9mTfchhPNnPSItee30uQ3SZuM4y9J69/jsRS1bQJ/w4J6mZfkkwJxvfDKEzwr4%20N8VKfH3u4I477rjjTDwpefPJg6/zT3doOsbP0zxx/qhvhI14AtfyG2CLt8FS2PkexlzXI70pVrk+%20hUzxI9ycfjbyfpTjTsd2NqWRjw2enpBlMpRjyczf3rFD6ZQ4o+NAnU83HQ6nMHYlx09h2rjCfLWO%20W6XJ3xR/JAdh/TjHne4vj8vRULbRceQyp1Efr8inMIOwozLquG0fyzZQwjX5+862XpqOFMb/DuIE%20Bm0iXfMw5ehyXJ/COdgjx6Wy7otHqLa+csx8b6r7KUwdz3f5OMedYth+Cjsf5zTVBvy8cwza9hlx%20DVP4OW0dK0x7Ph8310FOo2CWL8IHSogUP9+vj8vfFFaQvvPfKs1FHRiadLNuev3e/6b4dZ6GJu1e%20uNwu2nSnY/6m8xxH+liGa459z586bD4uR+k47vpRuVblXclR/o7SSdfbcsZZXNdxK0PbTn2Xjh1N%20WoC/87HtO2G0BzneY+LuebvjjjvuuOOOO+74jvAdkLejfDaz4DnuWirLe/lKfXftLLCWWhz1YrXY%20E2YfOvLkJ48B2lidVNJfIZ/Z8Y589qGX1xGsxd+fqkKmZz1H72y+Vt/toQ0xirGd0hI5ThyXK6Vu%20pvurdbV8uj2OKvcfGG0Jm9Yy6W8ZrocjV8H4zhhbeeT7Ou7fDSyvgP7VIdr2uYJumB3x/V5qz1PY%20bhsfp9S/s5azEGHy3xp7rwWmltaV/wKclU4Fk9HSrUsxLlMg3d+om7WUtnK5DO1o8Hh4MvKG+5S1%20MnteoWfR79q6Edad6PcHF58c8IYSv6HGuhy/9OWzf909/15gG4b8SC+HAazfQR65f6dwTTmQKa7F%20D9QThkXcIGLGb4tyXWSKt9JYL5RLgKyE0Q9Tk25OS41ZPzkkPXGf86wPxdWaHfQ/pVOArMj19j0L%20yCNtlTlD5daaH+Tm3OVPHYxwU7ml906du+6LXCxSZzF62y2QLdKP69LfvP6JPWGiflq9C5Q7ZI3r%20rV4E5PCF8t4m4s1KwmXXP3J73KIH6Z01Ull65YE+kItwqitB5Xtrm0A41lHNiDCuHwuPDtCpl1kh%20SrnZVHaFq2QvMrFRdurZ46Tf4mPNmIex/Nq6zvWsulC9qT1Wa9fUnvzvj4a5tap+2/Y0I0JSF7ne%20epCup/5gOszh1QakZ+qINpvblvKZwpQ2q3PVY2uP1ZbrdhqfQFGb5B5hZDeB52fXiE8OCtPaUvVD%2015PJoDZKeJURXXrbKuX3PmJx6CMKA9T+KAvX3Z6U9ipM7bv0CUA7beXKfZWycMy2tPFWx+RheWa9%20Z7nQV9gsk6ukJb0AygNYGym5FE72SSBtheEYXdVtLNodcVX2Xl9V/cT1WAeq/NSKwxZFu6OdcB5h%20ar2rfKqfWPNq6aT8gMYx6dBl8HBzarl+JFOOA9CTrssuc9zqSrbb24nlMdmjNB5KVy67hWHjXDr2%20vlau5euUl/HxqfG0a94YzHnLrJwHUmXSEIpy247Tgsa1TGuGDMC/3+J3C0Gbrhs1uwbImx+Xff2m%20/dHi+L2yz5//cePDW2SkR4XOiEasb0rRyah8wrHPIF5ueLwZN3fIuTTIQkOiQ/Hpg2iUdQehgSIb%20umDBOLJlw4S8XJ/KWMKRS9K6p811OoenaQ3V9VAZANOjhYkfYo/YNO5MPPhxYOKSn+vD9ACiI0QZ%20kZXPOxBPekAn5J9lZxG72oLk5q1GdDoNQqm9oEN1OnVigY79x6u//N486IXuZoRckoOF7ByTX64f%206it+hDgMEW8r8lmILDsyqZ1MRtWutQYn3oi0ujU5SMvlt7JMxsTyIwxyEOafUh9Odpu0AG0FOdAn%20MnsfsbhzXQeQi2sYRsrj+cetgmjz0jsycC7dCbQvb5dWD9SN9Nzml9vRD4OmTCITC5RwtDd+TJz6%20rfWYjhXW7FJuvy1opx8+8xLI3P9c7yldZBHBok1Qj3X7Y/CabaO3WWvHuc0KsqWAdGiftImaSES7%20YhAGSru1WbS5yDPapqc3PTzU8iM34elLtK+sN2RCBvU711nTjmVrsi1VH8ugvKGf+TrhslzZZqF3%209b+/XkU/AciKHl+/szq28YKyIxNp57pBDtIKOb7629LohDwVSjqPfvjvpHfqOeud++ixlT2Pcz62%20WRg2dIiu0KfSbsOQvsY68st6l82KuuV6jMOZJPH5nDxOSi+UR7LzNjdvhyNDrg9kn8qX2g7hsMnR%20dqK+CZuhhwOgMsoJImhcghdMerf8Z+kDXKNtiRSSbvxe+9PhycibOhIGgkbYKotG4H8tHN9Kmgew%20JQjDoDMbhjo1GguNjLxoVHQWDUAKiXFRGAwOYWi4VBCyClSeN0QjZlylsr1RJENIeOShMbrBsadU%20VbhkpLHKCFE2DAbhSS8/xSIH14MkIVcQGxrcLNX8wVDvHJanh7FNxhyZyJ/ratAMHqSdB343phaG%20cDJW5Ou6Sp1H+kFe5HADljqdoLh0PPJt9R6IJ8YgQIUU2iZD7LD4xCEP6lBlZGsHP/Jxg2NlIS+M%2051yH8STvxBzZLd2suykUcpS69fqx9IjjctlAWUJ5+lH/YZQwbtR91gVpIacMrRtCa2etIcTATPop%2019FJbluEkd5leDGELagf9RnkIg5pzwPQ3Aclw1SnTdtCHhlj6jnnL0jXgagD9JDzy5hj/jhQmdCF%202pTIS7YhComnAp0xCLWY0rK2ov7aA/UvkkWbUd/NfZpPrGjwpB6pc9psTfhDFuwB7Qa5vc389c5t%20k6CyyZaSP/X8/t0chmuyZfKguIy0q6QH0uc69112C9/KTn6kRd/jLV76AmHYZB98ALZz2QzSkozT%20wG/Adiuu2q7rN/XVbCdlO+lf2RYRE7sx2Tw7Vv61ToGNNxYf8pb7bpaLMOhJ/Yd+iG2o+6GF+vKP%20h+GaxoFMRlrZsTvSnWwBoD7VTsgXvSATdU0cgN6pV8qErLINbLlPUyZ07W3L8iect7XG6YHcspNA%20bX/Sg+kQPUl2QFnyWCgQT/0KW57bv6B+43Vl/3pti3YjnQPypyzUadZ7tqXe1iwtr4eU31PgQvJm%20QpuyJ+TjjG6YKPCjFHsk18V42sq6YwOn1/d/Bc+oXVsdjqSprj9qXZec7+3rjjvu2IQsVW3J/Gxh%20Q+owR3Ca5+1yEa7BnlzHYeqnYaG9Noq/J+8fDVv6Gh0/d6zIumPAXitp/17v6i319dj57cRFZOgZ%20yN3I8BwkuuOOO54PRjZhvt4LccySXETetgV7HPTJ13eE05/kn5k+9pbvKj2slLmb7l4dnanL77Gd%20ZplHx9eik9ZKW3jK/t7mfJUkuYxXtf0z8XS6veOO7x9z//GjR+jXV3ve2i7POgDm6/P8dg/Mu2vO%20mDVhmsNmr2Pu5/UWOl67Tp7M4TNPzZw32/sPsQbJj8t1wuk6c92a19b1D59jQbkfl0WKhGFbHsd8%20OHLomDJx/PDxtadPPn5c4vxT1hARJr+5pbKTlvSTr2u9l45V3ijz+834WXfc1fEojPKgMbLOA9m1%20DoG1iLVOo+xebrsHiO/rQoDF5x7ps/nagiKj8gMj2fX1e8A1l8ugtSDkRR453Rzf5bI6ph4ILxkp%20z7SmweIpD46lX7144fX38Ievo9PGGg0vl8XJZWeRsMoeeow8fG1KkpHrknFUdtaizOs/9vULyT7X%20z1s/5zjL6G2YvlDaKTpEXl/XabrlvKp30xXrj0Arh2RnLQvrQwBrYdTGWxkj9AzaNut0yEvrq8hP%206T4d5vVEbHnNUpaM41Yn6E/H/bqddcLbvVthQHusOGfZUtAeXyKXkOOPrud0j+QxpYvuSpvL8Ud5%20eLsstpQ+uSePHD/LFWvg4ngUBizTjbaR4xyL39epkMNU6Vq/Vhvem0eOn6/7MXbCUOWxM13qoJdH%20jp+vj8KAvDYx55Hj5HrP9QZ03KbbHivdfJzzyNBDJ7aV9XmcaX0f9vdSXEHeQqAaYeBY0EiB9LZl%20DkvhWOTIgOeDgB2jAD/W3q5RCdPeBgquKwwFruPN9xigUMofLPh8/SaI5OC4Dcc5A/O7Dy9980Ga%20ey/e+FtECs9+isN12wjz9o9Y3IvMbAx4CsNecXMcBm7i5LKyeRmtXK0epn25j76VBwSjSqvs/XjS%20VdmTj/Rmx9Ij6epa5BHnuYySf9Jp0qPuEe6Pl3E852fp2d7v5bJP+ae8Szn9fqrfnBbxJ1n43cqS%20X9bpFMf2LG71hcVFX6pbFtd6+FL+vPf2VPKY6o802N78/e2l5cVCXzaFU9pTPJML+SS3yqB7dGqM%20CXJzT3vCTsdNG9B9pcXxdL2EQXaV0WUpsks+L7vJle/l+s2briMvxK8qi+2nOsrXs/7TMaSSfWvo%20IJYYNy2ABhg+Fm6LBD8V+CksFnAD5O8tTG/LN5V92ttW6qZtZ+y9fqnn5rgNN6VX0spto8pP19N9%209mwK197rxk/p5rDsp7CdOL638xzG7+fytel08oy9bSnfrb3Hsf1Sd7MOdb6I38qgc+KU6wt5Jznn%206/lalXdKf5GO8rTr+Rr7Kpz2TbiIW/LM4UpeOvctlb/NUzrS9el+SSef12Ea/SY5/b6Fz/Lka36c%205PW9nU/h0r3Ia5ZjSqeSu1zL6aU94WZ5Y+/37LqOR/l43EZWxhf6PvdE6AS3t2ZfeZmDtAFhuPYw%20eKlrC6eteXOkJ0y2NVCAtoDXggrwz1qUgZPBCwKmPUTnb9sThg1vA3t/K+7j6yAANkATXgMf6RAv%20p8P+3fuXvn9T9jzxMrAxyMHmGWyIS9rK4/2HVx6PY7wKhCEObyIdR3xvSTJqo3Fdj7leKJfKxhtl%20eAx5ymLgpRyUx3UrPdh9tsljU0gc51wXCSAtyMPsTToAnpbsKRu9kZ6/6WbXOKcOuUZeGf4wYSSN%20PJGbdoC8yEI9SL4MdOneFguDngk/tQOr05fv//7227sPvudcaUweJztGX5/ezvpDDsJ5miYrxyJQ%20fD4FWQhHHPR+6VQh9TPJDikz+XjLkDaoNkve7L1N2pbb5lyWtC/6fv3WHs4oY+nvR0D5MXR9RFlV%20Zp6Q3XgvnmYv08nlmPPDxiyerpMeKN85ffCOO+74nuC8x8alGrWtEufBhmAHdX4JLiRvvQy3hKjv%20Xyv4DKURewYZBmjckkdBXJELBnq8KW+NXJCyu1ptEGvB98fePbzwgU+ETYMxRLAlsU4YjQAABikG%20deLtQ8k/DRY+mBZiQX7raS3l5/s2yPTpyxyvDeVEy9KGLHKXMjPYUw4+eeJhjBSQThtbAz7l1B75%20IbgiWhAciAtkBVAPe0gdTzzUda4X1b+ebgTamoiMT5ua7J+/xFRgm0Yug0hmO2DTHiBuf1g+kLeX%20D5Gm0Uq7+9V1gZ6APxi8DSJFPp5mIbSAaz5NaOVHH8iufL0+S337A0+Js46QX2XjaVDXqG/qjmUB%20gH3I/WXSSy5/i0lf1JXJlfVMfeTv90Ufrwke9QABGmOc99NhXaZ8l/KOyekdd9zxo4IxYstp1eLS%20h3NwouetMmFlPwaGviVvnGuQpFAMajzhawBg3c8W4WMwiQHrCHmr02TAZBDl6lsjH7++/vDtwz8K%2008psA64NeBA4J0E2uBEXD4bIToaTPRs8p4HdBjvkxdOSyw/UGKYyT3owvdiGDl/+/qeHwVviU4KW%20FtNa7r1xHRudMJkY9EmlJiFfQ3aIp22ZwE2w+JSHKTV5DjWtzLlJEsGYVrJ7ECKdE1YkQTptgayZ%202En+DG8HnXpfphn6c51aWlO5bSMsaVMv6P6zkU7KQB1Bqto8AXk64TNyTNoZQdriq/V+XMibE3m2%20oqM35Zh7Xj+U9de/vX5UjwI6E9Sp3WtnxLknXx9zeipztMMZ1DN1Q3tFNtU7dYmckLi2vDqDaEO6%209dFmyDl5sHk74aHFjslb7RV4Wb0NDjxTKayjPX8OaGRynbTXrJx4C++4447/FjReb6O2rZfiKvJ2%20jQgY8DxwCQxaKADiwQDAxkAHKWtZ6nSWDKgGrBiAdqLEZ7AXuUG2Nx9jgMbD8uuDyTQRn8iZMBoA%20GQw19SRvBoPm5NGZZIw4bHEaU6wM6iovZaX8GmRJD9m4Js8G8RgsIRYx6Ee6WoivtJRu1pHSioXq%20ZSrXSAYyQwIzCIc+IT0etpASNuKQp+oBOePaTPLQSSbSeGzwvPhmcjhMNi9zOUd+SKkTUCeveYCU%207v/1sonUQAqUL3WIbtjevPo8kQpNf+NlArQRwqNDwsz5RB4qe0t+5HWjfRCW9Zu/8eKCpc0m/eRj%20nWvhf2471LOO0SFyybPJOXL/YQTOp1mbPjCElcXLbYRx6ekyAkUeVlctUVObI2/pqQX6RfdsIVPp%20P7RZ24Aeomh7lBedAeTnXhdVPY+xUwM3w1r+lO8+bXrHHf89wA/0IsQaGKv22ro1XETelsZrhzk1%20YRUKQuOEooABWqSJcJp2xOuAodcU0jTYD8AgQlyIxqdPseAZkC9fxWf/8OmzH2swWQNTppA3vG4+%20WH/ZrhgnBGWgHumFAdK9VP/ENJgPbqYTygk5+/jwIQZGSIWlw14DociYBkfIAGmgP0gG4WPNkpUR%20j5X9QyeEJZw8fQzsTggsbWRmDRhpzuQgprdEGrbggz5eJm2mAxES9pQV4PVCRidZxfvYg7xnNaky%20lGPdd2Jv9ePrCgvpIG0GUMoPuXOyhPetkDdA3m/e/+ryEb7XvlxvVn6tYRNoF5A1tSF+por2gZd2%20BK2xC1hdm06c7JN/2SZ58rWiS9o0MoqsQpJauYBqj7Iw7c9LFQ/WHh6YvrZrtH3OfZ2eyeQ6Y72e%20xZm8yORt+XLshqYBelWb1VR3D4SZ6tD0D6jLsWdqmdf3hudF3nr67Fwrfer71/51eL7l70u2b8rt%20v1KrlLNX1r3Xrge2cB95W2JfXda4zPOWB9NN9IWCsDkZyYOmpSvihrHH0GvgFlnJYVsvhKZwnLwZ%20mQCE0BaDbnhM8nXPx49mMDBD3BSWPXHzgK0Ynob9cy+JDYY+KJfBb/JelHIA5MZL5INjSc/3pUy8%202cbgLtIWXi9+/ivSyuROa85KKp4mG8fyooBM2mZS9coHUp8adII2y+IE8/ULv8cbj36vKUOEDl0h%20m3/K4/Mn3zsxtevk9fbznxHOriGbvHzsVU9C1HmkrMHfp5Sn3AKQGO5Na85sQ/+kyz5kYov0+AdJ%20gUBxjIxsEFfioEt0oPamvFmrho6JA9p2IT1oGlVS6rrCkEbIhjc2XnSh7OgNvXC/t3GP8CKkIkMZ%20Uca6T1JnhJXnGLIZ+9jQF3vklq6kE/JEh8iIvNwD5MHTZS4jgMRlqMyAuvMHMdOn6kLeuR4+Wxn9%20J5rsIYvy6i3YaIOBOrfnBcp32zVvaonbGIWbry9DPGfd3hZNyZv+9NjItVxLdqyGqtBPXKbboZSy%20Ld+gvMc0uB84TSYn1AI2Fr4ze/x7/DQbThd/ocxnRgYzERu42vMGY2RA5PV+wLFPlRgpaH+4VfGI%20M3neTMEMRk4g3sSCfydGRfEUVBBpIW47WLnRLASPgc4HRrsu7xkDFd4HvA7ypPlUF4OKx7c8+ef7%202bui3DVov3ofgzSDng98xbu1BpUh8jE5P/49eVQY0DUd6WuxysDOJq8GMkHguAYBwSNGPDbKA5Fg%204x7X5DmZSBLxSj4cox95fjw96sr0Jq8OjZD8IDTUh8ti11pQT3hy0MPr9x9dNyIx0g9TiuStKWfI%20AOvD0C0EAnIb5OFf30tXIsciaW19+wslb6IORd7Ilz15ElfpERdSiRxZtlneeGsX8vbmgR+3t/JA%20bPA6WrnQrcKzqS2FpFGvIvc5/ZwH9yk7MrBRb1vtZkb8Vi51BnwdHO2cfkb7LV6tjKwf8kIPyCyd%200AfcG2db6C3klrw6rnUb+s1lJK0t0L+n/m6I1+m3PxWCcfOnWds4/x7g5PQJ1rxhOzTbwANBHK/V%20TTxsynuLvZwepJq+9qMjtFR0lcqedeooNum2UA5RPzzAAX6ftp2pqOQ2YKMref9D4Mfv1X5p/+gu%20Hy88Wzdo49ip5adCYu9jqRE1PhXCgyjkDUDoLvXUX+x5y6rAAGBwERjyhrcCgSSgoygLJRKO+8Tj%20mEJDvHyNkz2V89TNoMPg4PdLHMJw36ezbPBizzUGARFClATZYLBkkFE6DFTuNbBwhOdYg7KIHOEJ%20FwNxxFMc9kqHAU+DnsIRh0qDzPhAbU/fyoP9TCKDbLxhIC9kS4vd22MaQuQdHjQnZbY58SvkL4gQ%206cbAiu6VtvY5TTaue31Qj7ZBbGhY7nkqHs+JCEMQSmNsN8pFmdikEzbKDGGQjkQAyJfyIys645p0%20P29WBxAbS9+ngi0ccrls5GmyQOiYEvQyW9nkxaRulN+cbk4/8kUuycc5G/dEzNhevrU2+GYmotSf%20l8/2Kh/ySQ+0Wa7ntAk7E6SZXLL5dw4tHPG08e0wn9Ysaem6H9OfrIzetyw9rtFffnsZLw8gg8ti%20eWIc0JfLb/rxhwK7x/12W8he0maJADJKXtKZjm3jfujLylHk1Ka2z5583YtpbSm8b7xQ0jNWjXEt%20wEbgDVyiH/7JYX3nUmO8bS4PWAAA//RJREFUhbnEddn//fpghPHnb18f/s/3Xx5+8uPPn3ig7uuJ%20e4QhLHH+/fj/vn1++P+s3mpP+H8C2EJ2/jeATtENm17CGulyfP0yWM9c1I/Xp9WPyNwEyW79hPve%20BgpxP1eq5wu3b7Tdz6Ertf+2LywInOFMHTmv2PSizTlq/LgUV72wcCkQ94MNiAiuJ3d5VvAIaMCM%20QTXIkdapES7W2vzjgxeDAntIB14iBsAYJOc3RJU2UH7AO4md+0BjYRmQyEvxp5AWn2OF90ts5ZjB%20ToM+Gy835HM2H4BNZgZ08qiIguWV92yEwSvl02o2yDOV5Y3U9hhYjkNXf3tYgDQcz6Rl3pQ2AzJl%20mDxeFodBFmKALplepW5w7+LtkbFoGz5nxCddyqa7SlMbQE5kQtbwisU/yNxfr//y+2yQh5A/5FW6%20yPTbn3+H98bqIvQdZJspWR4YjIJ6fZC/E1QLI51zjWOID8chI/8sOTuGHHAP+bgHAVF4CJa3N7sO%20FBdE/PlBhrT8mm1VHvbPSZKlRZmRSeWMsopsrm+0q9xG0AHX8HCjH7yF6NH1JX2bLmgzPbh8pW94%20OdIx8qJTdMNxTKVGerQXrkf8eNtW+Uk29Ke08KI6ATeSSXjv+/bvewPGFm8g5HgkPeW7FXnL8DZm%207emTPcB9fPjFyReDlW+ffpkGe+7ll1L4kOjH1z/7PeJwnzjTwM+xDXR6ycXtzadLCN1G/Za29rwQ%20MqNX9II+pMeZwFmo4tmkrtewbONb53EFDzukQ/UzyfIh6rMlcNQR10XA2WgX4X0ay1jdqeqjjvPV%20iKE8et5/i1eLMWGhh7Zep/ORHOV6CRdnvbD9+IyDrh/TDTrjmPYv0qt2zf7D53AwDZFlb8tRwdLo%20yIsTapO8VfGuw5OQN4CBY5DE8DPgAAgapIZNhWMQzAOWwmswdQLH2qRpmogtvAGEYeAZoVUg4dnc%20rfkiDJjy6cENNYM7ezwOJr97Lygbe9sghMggOSQTqTq5YEC3PdcUXl469CDiwD2m8AhPXMV/aeXl%20WOlKFs+/pC0ZlfZEfAqRJF33zr2JNwg1Nc0i+3bgD4PEpinpIDwjeLksf/cEvi8vEpTwEEhN7fKk%20i1EgDMQAPeY6pxzICUmhzFyHqDuZKMZEYLCKKcZZLs417bgEuouXSIhLmUkXj15OY0a+Ni77CG4A%20IVmmF9+nunLPW+/YwkH8qCf2fo/2YvfQT34YYKN+3QuLPnMdrhqldXh9WXoayCg5bY09ckztzrbo%20s++9zqhLiOWrNw8ejnoTUTyG47o+AxqEmdZlKh0CRx220visgbVvpkI+WJ24HbjRxqDJAMXma1dt%200GC6FmJN3pwjrwY2BnNI2MObN07euAZJI60IT5qfvI/4wNd4McijlaHdyH/tfOv6U25ZJo7Rj/T2%207+ffyrHpVjo1nThBsvOjdd2Wv42v/CEhHFOnXHdvXJEpx3MZIe/WJrwNmg2j7nr1Rnq0z488mKbr%20o43yiQBRbrUH0lceTowsXC9ue21rG+lydJ3yUD9OWK19E046m/bv3811aNd66bTbJeF8ytTGxBm3%20tVdPRt5QMoZcRl6DDgORIDIisjMPCjE4PWjgeIgpLq7j2XnzuRmwDoInq7//gFD0lH/bChHIhTJq%20UM7H6ChIWHg41shTD4QnDSdFZfoLEsbeCeKHLxOhY4givLt4S3zg8hVZ1sCADxHSdG/2AnCs6d88%20JUx4SIvqnbIim2TmmGtO8jrkjaexTFqoT8LNU0K1vpTOJEeRiTRaErgfl8QZg7JMejS5VGbpCO8W%209QTJo62gJ4wncXJfuEYq9Ig+og63gTzIoocEjmmv9P0ecn+7jNzdFnit8BSzNKPuc0lu2zDotwTt%20WAPn5HFrpjt56YlBXQMvg657Jewag9i/n+Ilogz6TR6Q/djCTufF+zJCaCEehNqHviWy/p4XeJB0%203dpe515+0528OtwXkcploezqbxyzFgu4bps6WqC0+Tb/GV+//fsPa5StXkq6nFOvHtbi81DBea73%20kDumUtn4pZV4KzLqKuQ1G28yTulaevRzEVW1H/ZqG9ID5962LA/sfZ1uXfavePH8OF7M6+vE4hsR%2064+/NXzGZWrP4/CEczI81VfIiE0DfmyycR152QBl6Mu4BDrF+5aRJeJ4VKax5GM8HnkrDRMhMXww%20VfYMPvI+YNhF2FrojTYNVsSBvLBBNIjLpnVky+fi/aASH4bk7Vpsp0kIyBLeFR/srKxZL1x34mbE%20q8Yy7bhS/pYBHrCXV4+nE3QWa5xCp9o4r1It9QhxhnTXdVWFNJBHNP68+ZRb6bi++VP/ezcWyAEx%20ofO4jCV9yu91j7xWfq6SjhMZN0Qz5CESwWEgYc0gsiwRnbjdICkehw5ZjNCEooNAyNeWfDeqtFoo%207TAoyIWOILiUDV1k0GakL+qW8E7eTE9HMC6L9VPLH93U/WsZQ/0UedR2VX94tjleok1nLAlYv/sI%206NQd5cO23RprA3wf1pdY91Om4mKQLVhtg5aXDYw+QPqvh6zB6tgGcA3oS9meM6Q3IxXFSyMdUW6R%20IXSoax7GyJPietntWiY6Lekh/LiG4m+bfwZeb+UBgXK57DxP69agToKAEZY4E+GHBNr18PAFGdOx%20wo/TreEE8XOUkfJ6XsV7i3xsyoO0s36k00C0U5fF0oTg6Xq9D7g+Lb1+W5NG4++UrsnBJj0gC2lw%20j2PkRl7J6LpwPdR5z7Dr1odYOz6eNh3FLbD4GyEWuPiFBd/53xZRkHLkf3vhMHDt4LMHpIaCGAwg%20EDFIzYMWJICB+1ryNva83RLL/Korplcvs8kFgckDo9/2vwWlDvYAXTHIMx2n9PDExSJ1I3BG4iDX%20OR+u403huMr3CkBQqLvtp/aAkzLr4HpKmhEkg3tOEs2oQsSW4cbAy8IT6nODiOieskDwCKtBYH89%20tSHnc+nykv716e3bbx9Mp30DZynSrj/+PX0ahHC8CLXHU3dLTLns6FNehuZhYkYtrx5g2uvbWB/g%20l4iBywdRG4h8IGVg3BUXPcc03pp3A7tLmk4mGEwLScxe30AvfntN59g3PDAhJ20+e3Ow03Xcvmx9%20zHmQlh7sOPaB3UmZ3bW8NbhrgKcPEC/XgUgrGzrQoE/crBMnNRY26j3Sz22g1nUNCASyKQ8REM45%20VpqCj5WlTkRUCOv1T3hISklrIinlOKe7ReAoj+J4+JQfm47RBcet7H5edCqCpXvIP9uaVL/eF6MO%20fCttJNBapzldlV3l5Vjyqq4kY5aD86Ue5lxw9jBm8ADdg6+jtPvYMzgLU9d48Je/hbofF5G3WjFU%20XsxHa6oDT0r19NkxepeSty1owFpKuR9fn4y8PRWsMbE2wgiPoOkxNCAvp6a+5J1jOuxMDWGYqbvW%20CI2AoV0SGYhtrPXyKcY0LeteqGowGUtPR4NoPDdgliizvIprIAxl3jtIL9Dpt9SNPxxVxnIf1smb%20ZWf9jY1pxz+MwAmvWTtncYXn2StDKuQfe95myWmHDAg+gPjAtR+T18cG+L6Nytd0HPvtdt1Lz/LE%20+2ay9jx9yM89H5yLd24iIYUE7ULT3pQueiJtBlM2jnW96vtte12037lsOmJAJk3S0qDOcd+TU1DS%20zUTLPUAcezxSVw46jnPui7hQjqksRi78Pnqe0mnQLY/y2YMIy0NpPbXfptNPN67Y3yLHMgTQVfba%20xqjastmpXH4Rs1Earn/a5EYbm/tIlimnmY+XmOp2JR/IG2vrRuRNXId15cxwCXw1YWQPt3Cx520u%20bhxhsFjkzpt/LNqjIhBsRoQLAx2fM/B1VHbe3X8JT89XI1LT3hjr6n3bQzpYaE84D7+I/2V5veyn%20OJDPl/ak6tdKeNtn+dq45+77Zcv7SQ8X76M8np4dM8iju3wOeeOc+pympe2YjWO8gEzJseW0W1l3%207W3j6UTTnZs6sE1eVn9yLvd4kqEcpMG+2qxt4tlB3qjTto0wnRt7iAZGTtfUBp52H8eUhfpxnff0%20U8Iq3PJeactWNtVddd3CtnulCXkL8hgf723TyXG4NumUuKbTj0bKep4p2ROFLWdxXs6+ByDv2PPG%20fXRtNtIeJvRkD1mIp/p9JV0dtBYDfA0GmFXyNoivQVYkA1lpCxAsyiEvjntKrIwA+ZyclHVUeI1F%20trytTceRFmkG6Nt9b44Ij1/XdF8icKSbH/7mFJfwerD4pON1YBtlYCOPnE4fX51sIKfXhx2vAcLu%206Vp+rrNC4tCrTzmabrknIjNjln5fCykYkCxf85YeMA6lmbHR1vbC2zM6sLKLuOXr6EUEjLrGrgDa%20iLcL6SrLc5Vs0si8F6ms2kTKQ563/nIQIFsWafpxKdOluHjNWxaCD88x1QGBw+uGa9CnPgbTHcAN%203EmVn8GAlT1IlwAXLOSNUv5XgM7QncCgT+fIUJ3fDjF92+Y7Ah0J8naxZ2kF/hbRm31yPDYguRCo%20rellJ6ypTs8Auj7iHc2AvPl24VRBsTj2/3y7cRYYZEbTvPK2+cBtAxXQALU18GdoIJGXq4dRT4W8%20QaB7qPt3feaLywvhFIESyRnJQRtxQmdlJZyTI5N7dBz9PnJd6qWWja2dMqNtSq5qimulvUz5bHhv%20+rCHGiMWsx6O2qG5TJXsTpDne340LIPCzeG3sPS8gbX49b35rHd9LR2hDWNkHdK/KHvolzZHG3H9%20WF3pWO1GZG9f3gq1FnZ5jzZOfi6Ly1iDPkXfWiNvZ2OFvM1F1Lea9NX7I6jDz2dnTpsqFczNGeTt%2065fPTt7+O9Om8xSba9GMIdOMe548z4Tqby/hwPOGzPVU6DlSbXoonhAYenko18BU+NnkDe1e2scg%20bhDitWmCue5yLY5qdE9N1ySkNwj27+9Jewlsmn9iyAi2PFAAou0DPJ4WBikbCORtc0+LXR8P/rMs%20hJmnkxI65ephjby1aShX92ZhDz6XBeYmO8fIrMGs1Ra2g3tTWW0jvMctHqd8zAbJ08BI+XxgXiFE%20meBN5Ifzktaeh8BpSmwiAGPULanxDpo+0NHWmNG7Sxz6KrpimwlCnV8v7p5r7XmfvGX0Ut2Btg3u%20aJPUm9oWeqTsIvHSLzqRh1T6qdqNHWfv6xJ7yjMOQ/sXsSY/2kvrKUenfDyeWYdjUBrHdT4kb0yT%20/PrbC/eiOaO0ymbPh1v/98svPu0ZuCzzW6x5oyEwmJ9C3v5Ta96MvJXPSqBD3NKsFbvEu3ItqLsg%20kRn9eoC84AXqmrWdg9kIz3XNmyA99U06mImwSMRZrZm8Pd2DKa6St436qnIqYXflntLFsLKUA/uF%20bfvp11f+c1y+Rq3Kf5lyL69+/l992YYPwEZO9GBBv5o8RXacUXuZ5lR7+q09Re39vkQZ+x9K1tLa%20zmeEZcy4UhExEapNb1h43zzst0+zfi2tvq7b3OfpsHrB+zW4XDePhXbadMbzlH0kFXYtOEQvhF27%20cgyoEfmM2uY0bboyqzBJmeSqJe+VY4xtz5spp167dg6YNj2bvFGZDGh7nrjWAHn7b72wEE/KToRM%20hzzF4Hlrn2YeQxvZA7gFCMRa2Gvkfe7kjbrB+zaaOqVv8TT/4a/f3VifCZ461VaOYI/nDYIV36AK%20cN6bijhat+hDbxS2senvbEK+S7xsp5CdB9sR0I28TDyp88ROXWWSsUSQCPfMFbIRskY+HMsWEc7T%20b9OxAWEs1Qwewrc9b72U9qRuuHjANB1A4ExnXj4nXuN2Ikykr3hEOM/Xe1NcM2byt16+dK/R0U6t%207AAptamdl3oGdm3d8/aIuLi9mI02e8Jbmy1uozVhJvzZuSGd9j1vIRG2I9/n/BoONCBvdYJvXr/4%209to6PBtr2ZbGtxVgWyAKeo3gPfCUu2+6bx0Y8v8aedMnKDCY6M+9OqPB+YoOt0TtX9BUaOudWCJ5%20ltr2doJ8z3naFHh9Pbyoy2/llibwJNyOvMWLJe109RYyeWtJUeCrk2ZfP/vps78A5dOP1h95rb4N%20fQwRG13hefMfwLeHUt5qrb+KrpC2N/mYCiFvIBl48YXrM+yq654yxW+3YjsIS1+CjLgnrqzDUtkj%20PKHmtT0QOE3/aapI8bmuc3Tveeze/vXwmjb1XBdhjm5W5u7141vY2nrtU+iQ+/18uI8e0IdvZSor%20vnow65SH+V584jrhg8B17v9om7dR23za1Poi6IV7/lvYOWwJBK7fls9rm3lDh4xNaqf0UfXX6J8t%20IYtjrunzIBA42RSu5bdPj2DzhQUyxdD9/NNP337/9deYMu2w3aO4xbSpkzcbVO7k7TjkyeGJFf1x%20bM213H08kDd1uL4YH7mCvF07RV5jLu9z9LxJOnmYeVBhehs9ZNmBwvgnYKwtH0Nb7/X5dj9r4we2%20PG/0O356CsOGQcNGQOQ4n5dpBPo5LNELh+cMYqitfVpWHPo/D6zYP5YSIBu/sIBMQ++bGXefhjWI%20WGitjEhXC0hGDiOvHeuA2LOJoHCPzQeM0cPVClY9b0+MrAcvs52vgUEUPSg8A6jebNXgOumyMxtD%20fCdvn56nPm4FJ2/PxfN2BbAnkLfHRq+/1m022QazBwB9u/2wvseso+ycyNwl6JK3yHoWALLGmijI%20G9s8/WChTDieRP949dc0FYpAvlZuRahbTJtiGCEd7XTfUfB5g//amjc8bujOPQX2BBvTkY8PeQDX%20yRvY/72zS4CHAqLxHIFuaOOQNnma274E2aAOGcTO9ryhe70McYTg75k2vR1CTn8Y/f13N57+zaWy%20nQXs4fy2Kdoh33kfW0a+/jUIhf6ZrPybrqfz2APt90Get+cIyhRrz0oZvU2vlU/3Qx9zyPm6P4xa%20H8C7FtdmYPN8EN5cW/dj4VlNm16B0bTpbTG3Lf2jb6JTeNC13OMIxp63whgBi3tf/PqTGz08b3qy%20FHi7CsKGt8K/82akjafC138u18rBMjHe/iOu1oA4PmuDYGpA5wd6e2F2bSYXnrez5Tt7gwD3rl+y%20SXcMyGw+8HfC3XrTixPs42ez+uGYXpW8THv1w1y+QTJoA6y/ukX6Z2xO3kwHtZ7iWHokjLfl6f7R%20bVkH9C+IPsTR+9vOdoiBg0i29uOWyEO6wDVkwOuGnTgTEA509lyBTXuu5G0bvdoUyp00bgl5kXlO%20wdfFrZC3cV7fN34Uz9uTkLdO+wJu1949VI6tW2N12hRCxnQpG6Tt959/8WMImoB3Su5APgRKk3d3%20oJ3zFDoCxjOerM7Dvim3bXz9XqZNV/R7FJpmY2BmwG+nIx9LEzzFOCHY8KjN4f4uV87Fc39hAWiq%20u9fe3YOJVw7Pm7Xls0DfoJ1oe/P+191T10/ledOAjT3SW/SUg+u+ltfs1Vkgjz45zT1o1JtGYZrw%20V/T7bc/bSLYbI5Up7K5tq+XcLye2As8b65PytNZE6spLDv8V/Ejk7SmmTXugTzFmXDoFegk217zR%200CFmEgpDx2Lia3GLaVPWNTCgX7IWJON7IG9MLyAjsp4BDJxIm0hcCx/wbqaTSJf0R/lnQE4I1193%20db2M3wN5QweQpx55g9i5fmyw9mnTKwZ8Rzd+rDskH/Zb/e5JyFuSm6diBi3WRfGpBG1r/pyjoP1i%20254raA/PrV232qdO9j9w9OquvuYvLJQ1Suw/fA4CN30mhOnTL/HV/hrntYubIbXvvdJ+v+StLqHI%2023OoJX0qZEzezpdy+4UF25gu9anTl6/cA1dPC+wTqg3F0+n15Mjip8bLgM9Acq0x/j7I29cTyNtc%20PnTGAMxaptE33mictyNvguRYH2DkWRqvMajldINlA9defA/kjTWeIwKLXniQmcjbjeAeUKsH2oz3%20vRUCt03emHKM30n2M2trHF/jpW9jkQ7rdnXdZwl2et7qtPpWhvRPmTZtyPKx0o9Dt9OmVcicZ5P/%20Y8LJG232JBl40NWnQ5yweamNvPE5EtvoR/T3Z4de+cs11Zv3ERuXj4wD3x9567fndto0h2pjzOdx%20NJ2f1Mam77wNyBvjNXZMtg+Sl88DrdS9KzOG5E1GjhcR8LQxJYpgrBOByLVvfx3FLTxv8hpdCzrC%20c39hAd1dRt5GZbLGZfrzdUwD8sac/nkfsxwh5HBPzkrTFTnpkbdeLAasIwbreyBveaq7BfXnxG7D%2083ZZC49YtEHqSevf9ObriMBB3pzAFUKWn1JzX0P378y+4Cnjxae37/nUwyx/yd3/7oO1JIuvNEj3%207YtX3/54/ee0BOSYLWolqI8o27U4Is0R0B4yeaMOctnRkerlVjJs4WzyBjR1qhcX8jk29HmQmYHG%20abu2y/1FvxnsJKCMA2vfH8yYyNuJ+r01eiWDvPEwqHvow/Vim9p1e6y2HufnzFoBkTd4UXCb1gZG%20vrwchTzYHWY0sRWyS0Uy/wvmoz5WPG9zVAZsChofTdxKsqA0uBFYKCxFXoWpAc5TONeCsj538naO%205y3jq5MADcS9qTgM/yl1tgF5UDGwI0BOIG89OXtgwGJQWMdctudN3kJOMz+up96as0ze8mDdRWU8%20LsE+b+mW5w2DxwMjnjAMIEaO9bQ8QM7fYjMpi7x6oGTrDlyNDWLAIn1evmL9rq/jtfOYotsufYSo%20w7XX6B+j3zbdwpoEa/cyFjZrso8B2kPbrtEdgw46ZoDrY68E+zFKcSJvJyOvccO2yBPH+EZ/X+L8%20Mq8i1dWccy0DfYJ6ev3uw7fXbz/7PsaBUb0tMfa8PXJ5D6OWT9Om6I0+xwPfS3Ty/uO3Nx8/fXv9%205r2f8xvrr96Evt6/+xTLGpp+cS2wsWs/jyXb89rkpb9xzjG2DjtWY189DMjbeZU4SikY53n5gD0D%20yB5AiOgQz4685c5tsl1O3vrlgjRBiEbrBjFwR4zEPixl0ZukLXnLISEnEM2Rl6fFPvI243sgb+xH%20bZ665Dq6DHKyBNfHU5jHMJHplbetzlzzJlLn69gsvdF0xRFAhoV+D4mr9ZNyDe71B8Y9KCk2Awt9%20nbee99sjK4mFXdhXS5d2nck88jK4/d+r974xuO3N5Va4GXnT1KmRuPozIfFx6OcG6jvXIXUFCfnf%20q7+DuNn26+s4f/hg7b9pNyOMydtzRb9FirxBhtABuqD9Mjv41ysby2zPOfc5zvr6/NnGMdPXWW1d%20nrcReVvHUgq8cpA9Zh5e/vlbtz9sr3mzxuNPq7//7omwr6eq7Enz49/xXTd7IsAdCAPmN756nwoR%20wrV4JvuNgaznhTgKCMp/z/NmdcLnQj68dI9NHsgEGudj6ERTomtetRHBG+HHIm8z5KVskckbbbmH%20M9sP7WXkBRQ2PW9ln49GwBizBpfy0W57U5V1KvMZRO/1OzPmtjGNkYlfjsODAUZT34FjfQ2/7bxl%20oM+YNs3ABntdHex7hP/8+YsPVHrJjEG79cTipYC4/e8vG9hsO5bL+eCFktEDxwh7ZIaw+VSpe9tm%20IkfsZ0tmbIykDqk/SAfkLZf1zcNnr7sP/+yvNeza90Xe+nDyZnaakqMDPG5Azpce/jF9EhaP3JnY%20R96ijno11V7jl180M8AsAWSuRZe85YGbY6YZSEifC+EbbQLCYtwwpLgAKQDuQMLwdFyDJ4n4mRb3%20vJmSycmNUmHBIgfTdd+XJ107r8KUPecYWv85IBu04nxOr47XnBOunPuec5PLF4Famroe8SLNOC9p%20l+s6j3Bc1fm54fxakZEG6r8DybnuEcPDRzigOPbH9wqn9OKcKaggROjR02DjTomLW9jrjPxIoOyV%20Vz7maGuvfJWeZIG0+ZSfyaO8/Z+OLYxIi9eRX7c7Jb7SUliOGbBomwqnss3h5rS5Qlh/2kE2Dz/L%20CHL8nP98bT5e3rs8fOwl67/T99xaPWjdoDxvno7dY6/89ATOdb9r8dnnsKDdt7IpDnVC++EDwRGG%20+/yNsJA3Hzg2PG+RS8CPS7kcKqO1Q31ol4fEytZ0wgvI46TPHi6ZrpCsfi/9BcgMYcPDN5XF9Ixh%20FRkKWJyiB8Jg27KuuI+d5DiuRzhdI24Oz5HO2auve3iPO9cz/wjDlvNgw+Pw28t33/6fbb/9+ben%20q2l0rzffvro3gu3BSB4DWxAE8gnypzTjGnnXMvv+wuvRfubyep6mP8qrvLgWxxFOYSf9KR07jmsW%20doo7p691biJtmkJFv04CSljKrHwir0iX9sK50gNzmDjO91zuvedF/vm+HXP+5R93hri37U2RMZUJ%20mZyMvIsHBo9j98GcTq0L9XvuKx3/l+L5Nbf1FsKu+7ltag8KR7rS9a33kotzZJDnDeKKDt6ytMLu%20MSZ6+ymzRCFvlI9jwons0Ue4pr5F+iqj/0syeDrs7UqUPdLmyMmbybI5A+DpZUQ6QqT2zT9hpF+1%20+vmnA+QN+Ly6CQP4DUASgLzxssIZUxSnrXkrwKgyiOn3A6+Be97MwN9+cf7lQHfRQM97gpjJGx6n%20Zd1g4NRobwnVJfKMgIxsauxb+FE9b+gIXUFCZsxe6K1pU/2c0Bmg3mg/kLge9pK3CcnQqZa15+ez%20sEWQN7xhywfFGXULwSCbgTYDjw3CaOcQ+1rTGKTta2o6wK6wNodtXsO3DeIFmdmWjjCUiykiSBvT%20aW+NlPmx7ekD2fPG4M+9P0wmACn1gc3iM7A9BaZp08VAtwQyUl7KuWdcctLGdKlIHN4404Ee7ATS%20pZ5Il8H8SVDKj5eIOsFrBCobbNcg6P/7KzxQeyDytgeuX+uvTK0fabOPAXneaLO0YXkf9bCz1n5E%20iHlQYWN6lXQurWv6FLOOYU8aDOSY62tZczi/5Hljf8DzFvAnFTPI7adC3NtzJc4mb2ufTTgKkbee%20Up8L6MBnkzemK1lHNpr6iqfT2+uEdrdGAqgXeZbqOhrL9qOSN7yU1Fm7lAHdoD89hfbA9TP6cgZ5%208u25Xj/skbeq9qxt4b33JRgWBkLKMZ6vdmCWccM2sRFuDRhVDCFeMcLzOQ/KTjxNi54BHiawbT1A%20lBgoGGgYPPZCg9GeByc8BRAvBiYGI11jOvS3NzZAvaunTSFtEAMRNfQEYYEQtFN01M9jPLwdJW/S%20qco7Yymre9rKN98gcITB3vfI26s3D56upuOeAhCSTK5bUB+s7/Lys45rB7wP7iVvlj5eW9qIe29L%20ndAW/Lg6v33byMCeUG+aOha57ZO3WTbkhohSx7R1+svUZ+y8QpXGGPQp5OmSNwPXIWBs6Ak7hO3B%203k16S3lxXQ4ztp59W13zhoEk05e/x48zQ+AwgMsny7bSmvOOAnza9MTKZhBjwO8NGlSwG4OMIlNP%20gtnzdp58Z+MW5E2/DVuTplkHTt5MN7cGAyBE3OXotB3KLs/SXvzI5G35aZdZf5Mh68Dbzymet2gj%20eoBCHrbsBXeDxXo3M3D0fbbRkzxkCuLGujaf1rQyYMwynIQxrfBzLOXANu01tKSHpw552kG7xlr/%20n+/lUBwjWwv6DfeYnmSgxZsy27+cwhKqw569xK7ps03cp2/kwUxxNCXK1Bt1IGjKlFBt34YUMaDJ%2067Iu5aVYprqXvFE2BmDKxUa5ezrK8BcV8Lhl8mZxcjvIdaW0nRitjBlnALvXQl63UZ7UN2MV9aSp%200y3s9byhl+z1g8RC6pl25OFDLwN429jQO1gL0bu3vFZfkT159f5TtVZT/aU3fiNnllVtHpKqvsDx%20ERBea97gTCNuA5fC7nBPs5osy8ifXVMsyJo/nBbe1XvAXPW8CXrqZarijzfp54h2Gsse4oWFY0pa%20g7xGtQciQEM9MhBTocc9b3NYGs1ctvPKmEEembxdnEuqQwgAOhx9KoTG2esQl6OktWhHmZz18tte%20HN/Cn4x2Pm2C74W8jaaYuQZ5cs/bYCCk/VzseWvSY+Bxb5blSd3Jc6p+gOHnIRBjO5o29bKYkXJi%20VQgQxxCOMTbaY27fli95ML0RRlNvq/XluQSUdzRtqrU5bNsvBsx3t8hbS0AzIRPwNuB5++nXV+59%20A/LqQHp6YLDhXu2Fm71vkudcm2CD4UqbbSGiyrZvEbrJz4d68b7ZnnPsfatDBmTSxONFukxLyrOT%205VLJ5ZGar+RrlwHCuFY/AN1DHOhfyKupQ5BrJbcddDs9yCJjkdPDJJkhaeTva8kM6Akiz0afFLn3%20ttG0geV5SbfVSXt+ACJvtPXfEnFl6nNE3tbQlhfkOpxTq9NFF3w3kjY08rxhe7S8Az6FHeKBtPeg%20txdd8pYLTSXA/FikK6OHAH7P/26hH2rETi/FFnkbvXHXg8jbYaNUKnqN+Z8F0iaPUWMZYtBZ9PYm%20U17sffBvCNyp5G2j0zLwI4MFjAuOOBZhqT2E61h43jby730P63mg1r+TkfKiTpz/62tU6QsQOh8I%20B23fCcGJa94E9wbaA0AmlDypM/259rZpYK19Xdb2qhZk7ddfWDAZmD7l6ZanZeGyHGag/9EvLIho%20/PoQU5V5oA30c1+zJ+5FsbYqEOKnv5ZeGMqtdXC0D6aHkIfzxVSRobXNGqgZqJimw9uCPHu9Lj1E%20rGXcyfPWQQ7NMQP3z2/+cWLaEtYRWPf28eGXb/zuL0D+lryJOLHnbV2vN0ufdXBR5ph6U9nZx1Kg%20+P1cXzu1YWNGkDdLOif/UbnIl7ENubx+jMThEZOMXGfjmHrm+O0fRlBs41zlwMvNMWMffRUCQ3o4%20a7jueRUpdE75uEJbIyykDlnJH7koh7xznq7l4ccWL2RSqYalK/sAcmbnEcSNNJnOxfsmXDP+Sufk%20xbZEnSZnmbxd8z7AMuX2Wo3VaVOBJ0mU5utRrOPnp3XvwEaO8MpJcN6AwyBOlQzysaGuvOsh8tbz%20JCBfXuexhWvJFw31mvhDJB2iOx98TdbzsCZvGLjTyzQAPzgPQet9CkTk7cjLKT/qtCkGNU8hUzv0%20VZG3tc8ucP1iz9uE0h6a/h1rEu0BqNQfREGet5Fnah+Otj8L38j25nUs/9DTb49sRS5H87IY1j9G%20T9MM/k4AiseLFwl8wGz6FOfZdsoe9eylkzc8yiW8vHvZeyBokMaTxoDHoAOhU7r+t9GVQL9nIKZt%20yRPHnviBLNtSziNYI28Z0uPDp8/T2j2fKi73M3SNNW/8QL1+5xQbQjtoyZuINh446gKig74Y2DOR%20zUAOrrtXNetxoNMW9OU4iPw8j1Q/E1J61AuOBsgiYamfFy9YhP/g8lHPnPMxXyc5JjtjOMdqA1Nd%20pmP2nNNmRrWZryMvebdpSV+cIwftn2vo6iiIQzoCtoQ3zdF3XhN4ePxO+sQZ4rqxMkA0M7wemrok%20BDJted5qLNMJ7JS3YEDepmbkAmudG+Qsph7mTFAQr7W6Efz8yb1zKJkwve+80RkoIAaOtDg+Y+PH%20h33A+hQK1AaRQqlBdOKnMrY2BrQPL1izc5l88naw35vn0Q3ZPA/TI42sF+bszaeYrEzxJPW5G+as%20jcGf+mSPcc33ICWalttTdsJoTQJyb8UhjBZ2P5Zur9kgb2ysD6OPOnl7eBF91gZ22kkbRwaO+7co%20Y64j+oCmTceet7HhyneWocbxhCq+2R9/+aq85KCXF8rdsr8cpN8jp9g9iIYGGQYcTfMRB68N9eB7%20O89QXWW7K/CAkcmbpn7cq6cBwvZKE3vhD7J2TQSDdHtpC9Sfwk4PwnYu71T2ehzHMl/Zzz7m8Hh8%20IFhcqco9AHewmzzQ8LAPkWPvH3pGhwnuTforyJv06HoquqCuyI92DTh3YmL1ikwQlrEkY6gu0KnK%20Rn6j+uG6tw1rI3Eh6tW3ct+PTW4vh23e78tLNX6fe51jwY+Jy7H/rUF/FwgLJ/C0LI4fu84iDfQZ%20eiovyZR0+6jv094yeWM8wpvvZNDuCXN/WUu7BuVS2QHpOfHEWUW/xGaV9LIOON5L3nK8NfTC9a7t%208ryheDq9L/ZUIylwL8gbU6J1aLxtdASMIlvfSAc+4HnbXZxtMFgw5UfHbzEZrJ3Q08x+ddfw+NZ4%202N8Ot/C8raM1cLcChI2B338vsxCADF/MbtfztNwWLvG8QTS+B6CHPMXMYlj3Qv8T/XU0EOLduMW0%20qYBXQ3IwuE5r3uwhr4vK2K71nWv6VTyM6i0uvqVEXdfopT/KM103+Tnred7kyRG5gLgxvanY8rS0%20AxGY6rAzGE3krcAXb1sa0/qsBtcuB9B34oRp6jXJnO1eHvjtoK9F9JbkpZ9OnremHAoHCXCSVIgj%20+XM+eRxTvDntJFfZA2TMbYB78pKuASKusiMHx8TVp1nYZ7gufG/yJJmyLKAt2xrQNY4Gpb0Hk7d2%20gF5K+1PfBm2T8jHVnZHLMB1ZWB27no0UC9QZNoW0nGQXrPWXI6CeyO/n36zPJM+eo6RNroTZJm+z%20fIH2/Dg2yRvkDCKGZ40nSi0o3ocsYC3s2WveGOB9oOiQN5R6hLzBwC9a81aAzmg8tyRvpP3Y5A09%203rJMgUjfPxdi5C2mA+s8eVqGrPTWN45A/R8hn5T1eyJvkFn6E5py8sbbnlvkza73+ss5sAcYvKcm%20B9OnyISBc/KmAXZC1C/ys6iXp2mAbG57LE4e3I+haa+WDunzGj5eSl7drwyz3VcMHkSZVeDBFD1i%20s5CHOO41GKBH3kQGFEtkgz2DWSyKj7VGTNlAiiB0bNgj6qq3BqcdiNt8WhD2iC1s0T4IxwD34GVh%20WtXlteusfYopP4hZrLeTzjxcmTbzabliU7hPWZkCpK3IE0IaKjthiC8yTH6AFDjvER7SV3wG1/Zb%20Xtg0+rsgcpGn4nogXQZuiBrhKbPAdeoRsj6t+7LrU9ktj4UeSnn3eBEFZD86VtFmjjzI3gLUG2XU%20Gj3VI8esnQO5bQB02JI3vOg+TV2ugTWbtxdeXyVviKG8cLSNVq495I3r2A6WLQD/+Lf1o56t2ItV%208gZZo1EwkPKEzlMXrubrGG0U+lzyVgaKgecNuacnuR24pENkqPFcGn8PSJs8bkveavlpnDIwt0HO%20z4xeWcvVPps6WRm8ETsCA86Znjckog4Y4G9Zz2PMeeoFAenDiRJrAiFv1m+97Xf6rJO3ZiA7C/6T%20VVZ3EDdkQx6IkNa8+fRV0ZvX7ySfDfT2oKhjpjQ5Z01tjZ06X5TbBgAzonjc8Lxh/JF1BOQMgzvL%20xQxD+502pBExkBHXxgDNQAWxyNcY8Bm8NFhzjE70Nh8kjIGJ7Y+X8Q0pBhWl4Xm9ijdmdY80efNO%20YdoN/dMXevf2bL34H5DX8hRxlOw6ZnDjmMGPY9Y+MW0GuaGsOS3ScV38+c5tm66jL8IziOKxIR3S%20hjApDHoiHzzzuqaNdInLPqfLxgyRdMjGz4UhA/scThttQseUnWUKkA4eBnQdeauy2749zmvAaGOK%2067r5828nb7o22hjvfM2b7Xvl7m3Yg7aNthvpbYW5dmNpCjqi3qQT6tbbh+kEvea6oq0QZopv9pl6%20Qoe6xsYDitu2VE/XbiKOtEGIpq5rmQrkjSVjTEdzvcdtsGUibzh4OOdBkjQuwSp54wlTH4rL+5Yt%20ZjF3mtRTyZumjUZTaUefNq8lX8S7hvztAWnfnrzVoDPf4lcnRlpi/SL1SkPPmD1N+2Vpp5e20CNv%20PTndSHQeGB4TTt5Y4+bTy3g5wvPGQxeyIWMP3n7MgNwSLLVw4mYyYeDQ6XDa1GSHGLkRNEKDEcyf%20DalwwQMk5Iu0eJLGmxP7OM5QPdO3yF8DK2E5X6xpS/EhVDLQGHnIgrxE7BWWPHyQtsGKjQGMAUJk%20mrw8T3tYYtBQ/La/065pq4DyTPkM0HrOjiJPmyJjXgvE8fTGpZGqjw9Wb3ZMGdAF5cNueTirX0gm%208nKPtPDOcc6GTkRU0QllckJl+6wnjqUTyDFT0XhHpr5qxxApPJuky74dXDmWDgF5EHZ1/VxTdsA5%2015Ft8hqWsrNHL3HMl/ztvOyRibJxD08sx9P07wbIj7HmiC1svbU9IJvbh6Sns4BNot4AekFf0pn0%20ovqmTQhOiK3NCHwfjTAv2wepIvvh8TfVZQZyQbBUN8hB+xUgoFueN+oH28FDKPKhf85zOkexSt5o%20jPsUsF9JCjkmb8cUzkDOdClP9751CNwl5O2aNWtz47m8YrbQkrfLJB1g0IhpnDTkizBIcw16g7id%20HoWkHCVv1P+15K0H6uC6KYhScxfoR9CSAdo/3i7IEtse8nY74jm3SPVR3vJ08sagt8CRFrw/bA7J%20w6gbTHsooC343rYj7WiMOScGFTwyGHUGZrwyeOpakgjZEFlZG6w1jUdaLdCniAdpEI5BZoR2zdo2%20al0T/5o1cxnoA9IKUYMoITtTlVoz5uTJwiAB3hW2Wpoao+lGzqRn8lvcNxuayRt6JtxaXhl7w41A%20fPfAFV2wp8734Nbk7dIx8AxQDyLjgHqjTwkib3ppRLiV7OqHeWqeHPaQt1tg1wsLtwBPrxN529lQ%20R+DL7kzPvP39f911UBeRt+9k2vRWjcWNgj1hZIKN4e4T7iXOKDkGCRKSX1ggf4gA14/kQv0fnTbd%20M0hRB3u9V2vS7irJ1E/m0JCP/PCCXvC6sWc68qk9bwA5vB7/+t11uvBcHUIp+5U2Q2j1vqseejB5%20iIvnSZ5CeRX0wEPbDY9DrMGSh4fBGo/DCMRneoWwLTHL5I1BjDB44EYYka+95T6XvH11UovMbBAY%209IBu3KNSyCqDNudba9AUriXC6Iz0GXTRNenmqSr0m8mbiOKtIZ2jB6YEkQ05ka+1vSMwDsQLC+eT%20NwjJaAzb214uhvUndCB90G+YnnTPm92jX3FMfbd94pbjb5DseAsYIAfLAdAVOoVQzg9pWL59uETS%20y8hbZTit8Xw0pb5+UwSPRcCsK0H5M2rxePomXh6YLwXfBIO8+dx/Z4A+St7wmJHWZSqNDnVN/D0Q%20eaOh3gJITmfJT4AY7ks7hA9cFwza+gyGQMf4y4xPvrYHDHK3Im+3817tB/1OXue3760vun7MeBg5%20Y11Ur9Zu2X5aBMn81ft877tq0eIyWsN3Wbu7HnvzjXAxNbavnUFUWNtV28klIBesF/T1XmnaCPhA%20bP0S4LVhcEGSkdRj8rWvnNjSIx883wM8k+jhnzKVRn/y9W1lkJSHcklK63NslchZhqbgiE9aHOfp%20OPqOyJumnltvzow6T87oQ+1DdCvpHjBtytrGI2ugsMeQtyN2eUze5jR2EaCKB8y4pOyglxd9Q2sl%20adu0C9UddURdtp5UCNWtyJseuDJh1Fo4yOSaM6WWJtu3y+S82vNGJTtRY/GhGRjWq3z4zFODMeNp%204bGhVDSFg7gxuMhjwGDDNW0YeO5FWjEl5OtgStx6izcPSY8KIxyVp/sYAgZuDbI81dXxOxsGysgX%20aXfvb22Kb3vW93TDXLlBRCiT50GZevnka1v3O3rhLTKeCHWfN2Q8vyZcu7mem2sYR5e3ue7bipya%20BlRd4LWZ2kMKt7YhD+SdRckqZ5ZR7ULX2HubMSOHnnu60UaZKFvvXncz/aFH5Vnda+ujV2ejzUgb%20fcA9b6Yf9izYld5zedk45zr9tr130baiI8pBH6ev+/fnTnhgC+wweoMBxrF27yAkCQPGiLwpDGQM%20vQg82KC/OUQNwlNXTM8wcDCtSHiu005F3nq/rNCC9nfttOmx+GNQhmqws/rgGn1Onka8bRCyPFW1%20BnnNJl3bpmuAQZcBH6IrZM+b7rfenDXQh6iHEfq1OsPHRCs3REVrwcJjGyRlLb63NxtrjizR4WGO%20drCGXeStAWliS87A1CdKH+UY4kQ9Uj+0B0g6baSV8BLZ90LkXl5geQchb5S/XQ623/d2HKdMmyIw%20RE0d0Rfmvek/7QOmNvESMMD4dI8dM0gDvTknQ+/HtvendjP6xM3K8U9KWHy+KaXBtgVK5d5eXFv5%20xL/1d95IGxnVwc8GkreeNwzcpWXS09BRaN0bU+OAzsDnJKK97JcFb8OWwcqgrHsGqVGbG4H6OiLH%20EUxry+hbRpaAkzTafktU7Jz6OMvYrkFyxUPWK++vveUN9GtsBwM38N8fZXtvD2idH2a+BBf26LLP%206KdE/xh63to6mNCkZeHyFdkjrvOUjwdOg7yTN2tPWo/DG5JruJZ8jT1354H+BMFgoKZMbK13JSPf%20YUDHYye7xWCLvkT+CAsZFJkD1JnIm7x0/fz6MvBQyLYP43JAUI6+eejtzcjbkXEAe7CwQU3bVJvL%20Y+0WqDfs/FHszQGilF8A4mEFEt7Gl+yXjlVLlHRKv8wPA2ovW2veeJD2HzMoa/b8zXt7gIM3fdhY%20DjDCI6x56yvQGar9g3Rh1AnHP31eIAx9TI9xDeL29vOfTuK4BmkDeXDHKOnL0RlPQt5+kGlTjJ9A%204zzSmTMuJW8i5xAAQBvJZH8vaBtHSFaPvPVKTpmOECDqCzJyCzj5KQ899BHg5K2ndzNE3n66U5hn%20IrSGkcND7995sz5Ku1q2JezBp4m8QeR4+xRb0SNvl7XEC1ANbOu50i+vW9O3BJ4hBgf2AK8QT/oQ%20OQYD3m7Vm5r63MgILfla1sD8twds6XnTppbPpNs5T/opbVNlYqDUG6mBpXzcYzDEI0IcvdWJl5Jz%20fTAX0qu3d/V9Ma6hw09vv0wvDGQv2ISG4Ai06TXP216Q52jw75UZeHu70bTp2pq3Hpy83fBhEHIL%20eYOYi9hD1iG8eRzkmPZzRPYj4AFJbYq24u2lzLTR92k3y7y/+myR7Bjkjbrm/BmTtz7ihQVjsmmt%20DoCEMQDpXIC8EQ4vHJsInJO6Qv5GXhA3BgfJ28JzljruVqPw+O7Kvk3jAaTtg29qtGcCyTFy2YBB%20aC4t06XkDUmo6/gWV5B7eWb1XbM9YMC6lLxNBKg13nbudXCAAFFffcN5DugPPOCI3GogXKDIfsmT%208iXwH6Z/8SbIW5oyrHGgbbV1cQp4NNiHUTgnEZ0HyGugwaglZRAO/UaliNy8WLqPMzxv18TfA9os%20/ZU1cL4m0AiWIA3MmuAhYC4zYdGHPCNaL5c1h03jW2LojHCsqdI5cZkGnTGq6Rn+7bvdnrcxRuRt%20TQLs8dFp00zeIJ094qk2d8TeU2+3JG/oR54rwPpAfZYnQ7KfaiNSWrQf2pSImz9cWB2sed5ugScj%20bzxNq2GEtw1yZU8RhaSNzCjXCavw8/F4Cuvo0yKVn8mXJNnbkNv4twBpu0G3vM6EZGeg6Hne6jLt%20L9/l5G1uH3henbhB4svGhymXWMp1jecNcubkv2MMKNORdNHvLcmblh3ogebJPW9FZ3iEzvlh+lsi%20tRuTm7bFy1dMbTgps3rT50baFiYCQbjhtOmFoM1EX4+2jgdC7d4HXyMbbgdMBgaWtQFk37TnuF+f%20P226zIv+1PY3ytR70FBsyp3vy7vGxuDKffo04wCeS0gA4bXRLnUM0LWvuUrIti9L7eme4HmT1+YI%20kCns9bjOW2TyNvIaqs0dGcOcvBX9nYc5f8gbazppC14/kGbTPcc5X47d5qX2cz1Cjujf4aGlbeH5%20wxs4Im/HavMYbkTetkX2adPSMDT1qSlU9mvAKyfvHOHlpVsjb0eeFtuGmwe5XLLpuGkkdCQRoFsB%202cKgB3k7KyfSw8BRBgxgLgOdRefoVHnn8nO99/Q1dagLQP0yFeifwMBQfjnuZt5H3uayZvK25Xk7%208rSJzmQ4r0db67VnEsLLW55d4nmB7Mcxy8e06fTbppXnzcK0sk1oywd6105Gkod+JvLGlC7THBC4%20epCNY8qFXfMXe8rxtLc6Z3BmikTHvWse9oNdS/fZ61MEpMfLOx6HhwqrQwZfv27xfK94pFPCTbJA%209iwOx046zE7FvRKm5J1l0nEbX2mzVxocZ9mnfAf3s4y+t3O8WJSLeJIny1XFL3JxP6fJNfdMvoy3%20AGnnTlQsXaZLeTBVWGRzHZY88vGUvu1Z7pDPp/gW3glRisNe5ap10OwVx/Z4p8kjp1HH6ejP9tRh%20lqcNI73qvrcZI/yebpKd85A52kZuc13Z057N1/5ZvEmOvM/y9c6b6y5HOmaPfhiTPJzlh9wuO/mn%20dJDBy9iTtYTr6mi1fSqdSOv1u2hb+tUHdIUua/JWbESyJ33rtd/jn3ExedtDTKYQHeOMciRyeNNe%20xeBsZGyrKLiIfeFzGaQ0fUZFXkfeijyFwIi8OZmxStuLOf7ZTyEzWvJ2FiS7yNvI8+b118mbBlxP%20OwQuJ28zIXEyYp2DTjVGv+1Q/8i8F5R1Qd468Drotg2Tw9p9K40/MR6QY4kmxWwYrM7wXPNrBuwh%20veiuK7vFG8t+Pvj2Vp+81VD7atG/ei4ijzknDPULGxghb8jM1D3ELX6qK1mpxr5h5M8E/Yy66ukG%20LxhtdS+yLVRfP4L9tvRyrPW3PWBsor6yN9S/VPD+nbc/iHd+K5f7WYeEayF72/NqkuZZ06ZHPW/I%20Dnk7Om2qcXIku9pcb+wegbZxvudtBnXImCScKftuWJoQurltxUtEIrq99jGjU7dKx/8ew2XkzTJU%20Zt54rCEwlYBh41hTDcvfI5zBAExcQdOl7PcUhXB6eUHhqbBLyRudUx24NZZ7yBtlkReDeEcXkR6F%20jAmyngkZdMpzKXnrGb/LyFtMi/sUKUQd7xttpOiZjrN3oKT+tz1vM46QN9V7BiQtt28BnaG7W0HG%20RPXmspux7rXFkey3AJ43PZ0uyZtkW8r4rFEMbwZ1vv5wcQAy7MUe9drTRN46sgjUsdpctoXe123g%207yKlRzj19fOnTZegn9Jmz4bKviBv1lczeYuHz1rXsrcj8ka7HmNfu3byVsgP+eDx2QJyXULe1B7c%20W7ZCgBZtztqFt4dymkG93dKeoJ9M3pAbL3eLoeynoE6TM6bgsW20oS55G/TNa6U7ZdoUZf2RXu/H%20eFEIXNMLlIIw6Eq5+oAnA7RPm1YL0UsRpYCyZ6o1vDHzfD8VpkZJZ1LFotR1Y2B5WLrqtJRHBMY7%20B8eFvE0Kb+Sh4eop1uOnDnVtJfVAmb2BWl4TJBM4elwwl7143tKTIHqUrtFz3VHDE+GD82QMSlzL%20x0mEpduSiKFuOrIB3jTCVe35TcecKnwnRbuH0e6Ryowcc2ozFleyC1M4u0eY0QMD02w1Yj1SHigy%20sm5GxyO9SCrabEXeGAh7shu43jW2VR4Wo8mzrcP2vAfWvOmFBX9ws3Y2GVdLXymgT/d0HTCCj4ll%20Sesr9AKezC9Gp4yQC+/rRV+53vJAPAK6Vhj2W+StLSN9Wm02x78Vbk7eTI+ZBKDX3Cc57rVxr4Ns%20bwtGHqCjoF/I3tL+IStbQK5rfmFhRN6wU5S317fRjzxPGY9B3vILCyPytib7Vej1TdvgOSJvPJiS%20/2TbJlibe8WP16//AsoRXETePOupIAyitTCcL4RvCs5TBYaORocXTb+2wKY1bCPwRiokzz0xtsn7%20lgfS3Cj3GBwqWh2YDporP5O3EchX5I14GMWqQ7UVf+U5eYyMyTVwg066ln6PvEkn6LSXdzb0GZPn%20rS3XQSCPnkiRZOx5s7spL8okg7UHlEEehjWvYW5zGa6fTpu5ftq0IOsxHS88bybbUHa7fgtjqzaS%20MZ42zWHDbrBB4FTPwjLVE1F0OMwj6zu1rTY855fUr6eT8vAHhtL+ZI9kU/24tK08EI9AfIVhv0Xe%20WnidyZbaA9BZ5K3VnZDLfiYk+4K8NZ63bOeENXuLbtY9b/sAOdFLEsfJ20ibS+Q2MyJvbZvL6OkH%20OHm74bQp+mjJW0/2m5G3DsiBtkQ/Qi/k3UfYNe7j6FoQuMq+7MONXljYhj99bym3WyCnfBb3i5M4%20fuzaDZmFzQNprlga6h5joA7sRi1V/uXk7XaNhzxGxmTCsEGY/ixeb+BW2dFvJgEgd1p02svbPW+n%20TZsuAXkTYUOSxTfTBmV2o13i7QFl3UXe7HpPjyP9nEbeBhB5U9uj3a7JPm7Xqe0WnVKeoezDthbw%20T4WY0VqStx8L6H3vVP4anMCUepPnTX0PW6Z627PmjfaremN/lLxlb3qOfw5SOyvwB47WXm+0rwx0%20N/e9Of2JvJkNqde81d7wbOeENXuLbnokYsayjD3kj/SOyFukNH9HjD11eOm06Uh2EaDFGGb14Lrq%201IeTt44tvA5z/qeQt0E7ctnTTEk3boX5PvZ2ddr0Rnje5G2j0bcdakTeuLZlcEhLHdiNWqp8JzPk%200VZ8OiePTN6OPg0dRVv2XTkleSlrTycqO7LjDvaBwgYPkI0axz2dYOhPfWGhSZ/OIaOGjNO06QJh%201PQkSFmHxKMDyrdJ3kw2r4MOASIv1U2G67e00VuA2nHSXTymmQS04HrX2Fq5eu0J2Y/oMCNPm97J%202zawJ6q3BXlLbW4aiJt+kpHrjb36vbfFHeTN66zYUgjQo615S2XqtccR3H6hn0Yn2fPm33Mr3jLq%20TLYfZDsnyN72BmfCn+V5U/prnjf6rOrN25sdV7M8G8jkbUSAaBvezjp6cNvfaW/Um+ztLaBPvAiS%20vW0bq+QtId912RtbyJTszz/91Hwypk6Tszt52405jjoUDQ1wTCUAKlUkomcMepCBcqOWKn8yBisg%20j0ze4mnokvLtg8q+3ljwUca+BWXtGRyVnbrRXL70m40anV/XM0iTcC0uJm8NWs/bYqCc6rhuG260%2027ALzHqiDLs9b510ueZ5N22OazKct8DkeSuEe4u8rbbrLdk3+lMGXyX/r5A3bNu1mGyWAb1TV+p7%20Xm+lbY36WwY2QvXG/iryZvFl565FlGbuc0Iu+wJWZsVbxgwgX69PVuTt5Tz9i9cq6zDbOUH21slJ%200+5HBOgoIGsiP9TZqB3RZ1VvyOX2mvawE2eQtx7Qefdh8CS0njfIVU/2NfI2ajMue0M8sf+///rr%20MA7g3n+OvGHALyNvM4gfhqx4htIP7uZGmQ3WCLlRcoznTJ106hwrgxWVL6PmHeqRyJvKvnf6UMgG%20OYd1g066lr4apQwD+lF+6LRt7CAPJm7oC0FcI0BbyFps17yNfmpq1k+RfRd5m4Gh3yO759EhQJRd%20eWdwTW30FpjWvBXPG7KtyT42tiW+yTul1ZX967cXv//ui3ExdHxaowemTfd8KuR7B/3mqhcWCmir%20qrepLdse+DFty+p6D3nL9cb+KHkjj0zetmzptfCyJ+J6VJ9uv+iTjQ2kT//7+rX/bilT+LLX6HXS%20ocXheGG77br3l2LzXCdFpzgJZCuuAWRNfQ3P25C8pXpDzhifwi7vQSZv1OsaAVKbE8ivqx+DE6DT%20yducT0vekPvoCwvztfios857sqOn//3ySzlrEfH4u0belhKchyvIm4lVOgfeDz4VIsH5DS//Crnd%20n4tYg8bTNoyjQPGTITOgbA3Qmby1xoDjtmI5VwdW51CY6ByRR+60hJdRo+JlDHiSqxvPdeUUJDto%20y+6yN8YKZPKF7NKPD6JF9gwvO+la+nQUj1/ISe60Xn+k2+RJHtIje8l7OXmz/FIetLGJvJkso2lT%205PRyFNl5ilK9VejoDCD7tuct6qBHRib9NMDIduU4CdTOaZ43gxu1MmBRnp7skDe+LYce/KGsXM+o%20P9Lb5jnHYPonftN0DjP3o8B0Nqi740j526b8vH25LPbQUs75SC/ngRIvyUGYS6dNZylC721fl1xe%20b6VtESb3t95ATP2p3uR9At7XEwkgLaU7shVcO4O8qazyn2XZc9lHbc7tbZEdnWfZRw9qpMM93ljH%208zbb69qbxLF0LagORK5IR3LlsSbDQx5oo9nzBnkbPeQQJsuOHs6YNs0lRpfezjp6cF11yoXOJf8Z%20mHIuee2dNkWG3F9GQAdqM5fKTg57PW+0WWwb9RyY5VuXtI+LyFtWCsf8yCpP3TwpQNxoeFQ6b4y1%20oHBsGEAaJ8fX7P3X+e3JTBUmBWJ8MLx+bE9GNFjCUGHE4ZgFir43uRXH07UwpKV8/Niu+bGlQ3oK%20z3mO48cWT/E9/ZRHlv3QnsWskr3IrbJzn7JWZSp7yU6dZNlp9CqvZCN8Lju/K0ijVNk9jxLWf8i5%20XCdt9mwMbkqXPGgDSnfS+1FdWNnZs0HcaDu6zrcEq7CfY08eKjsGV2Wv8rf46EnxuccxG2WNNhNk%20a5K9bJ6H7clDbc7vlbTJa9JPkd8Nsl3z18VVT2x2LFnaPfeHemn3FofNvx5veuIaJAgZOVZ+OuY6%2093U960VhKJvKR1tTn5rCmIz8VBNGkAGEa7rPPZ1TT3jnaBuQG/KqBwZeQvp3+uFm8sTQgbFhu8Tk%207QVpf3UZ/ih9TvLwZnzvNxW93FYXXr/os9QfZaXuOd6qQ8Kwp/yqN/Tu7a/Uz9SuLWxrj9BfW49T%20m7PwSpc+wfWpbVgcT7fYE44Ji9xeZ6lPk6fKM+W1Ua52TzyPXzbSJ13utTJO+sz5Fdl1rZWddu35%202H32bOgJ0sXgieeNcJ6WyUS5PLylle2c4nPu9jbpXX1Beldavi/t3/VkcbWvwmhvG3v6BZuOcxmy%20PG29YaOn+6M8Up8mLjrmPMvu+djm4S2Pyual/Cl3my4b+p1klhzSw8F9zlP6IW1sG8dsWXaFI94k%20u+LbmKD0FIbreQxDH5JdcXyf9Kg69LSSfPw2LnUA91H9taSXMsl+eP+x9K7FxZ43iYbR5qO8b978%205cJ5YcxIs1HYO+644469gBjpVw3k5bg9mnzKkz4GFjuGfYOgYph1/rkhnnfccccdS8y2AdLGgyA/%20rXUGLiNvk8t03WjNd79PQ/f9SPpfw/Ga+W/V5XMsbcg0lmxN5s69zrTNeTiivyNh77jjjh8RT2EF%20TnhhoffWD1fiqv+9qaEFPdX1roHR9UtwZlqPhX0yz6Fy+EvLe6aeIq19KV6S75myfu/Y0sXa/Xxv%20PZ3prtmJOaQd9exG15YoVtnndNLxdC1fKenN90A+K8dVvnGt97mEc1DS97+XYk/srTDt/eskelyM%20ZF0rQ753RlkvTWMrXu/+GfL+KHgsXazks2IbzpLuBPJ2xx13/NfgBqglNHY++jjNfB5vC7O8YoKn%20sxLja7zBWYUoeXNtuTC5Pme9CWtaNA1LeqyjQo5AvGTApnSZMo21iTmtOt3lY6vO5+ttiBlxR/er%20Mkx6jS+yZzlYVziUnTO/H+tuZljcKc077rjjR8CdvN1xxx2HkEkLa121xpWF4LxpzZowX/P68Yuv%20YWP9GuSE65AK1sZq8S/h/IUAuw/BYr2bX3sV6UJEWFfLxzK1Fg4JWJDMOWkhDYuoCc8C5kSDPC7p%20Qmp+/ukXJ2W8/o8cpEHeEB/y59daSJOFx7/+9sLLQti1tXeUgTTIm3AsgFYZ9FIDMmbZKtmNVCE7%2057zUkUHalB85kJ3znuyQUXSLzIC8uLfEuBx33HHH94U7ebvjjjsuBm+Z8w03CA+kARIBwYK0QTSg%20CxATyEcQr4iD9+jFrz/5m1pO5oxUOemzc9IiDG98QUggRJ6WkRTFZf/w4Yunz33IHelAkCYvlf+d%2078dLBl/9GAKk/ACfO0FOACEN8hb5QUpJG/nJW+mSFmWAaL59b2U2csWiZNKBNBIXAkd+3OdzKlyn%20LKQJ+HSH5/UtCFr76Rvut7JDfCGaWXZ0L/Dm2++v68/DuMx379sdd/wwuJO3J8c8FDw/rMn2nOVu%20cVTW76lsLXqy7y3P8XLjAYJ46fMZkBBIEQRGHxnFY+SExs/Ca5Y9b2yQKX/VvnxiRZ8AgDCxVzjO%205WnKHzGV5w1Ck6cgPW8jNxAyxSV9wuKd4lyeMZEzZJRHsfdJkIwv/8QbqJQPTyOeMPewFQ8kXkrJ%205ueWn8ovQPi43/O8+Tf0TC42yiXZI+2IS97cV3zya9O6o4fj7X0fbpXuXpyV/1OX4yz8KOWo8bzI%202+aTYb8SRlWj6737y2vNChaTZZRuoL47n/VjLa626Zey92L3wrUh/axNYwp7BI0EK3I59sq9QOfu%20UF6FHaWY6q5JQ9erNUUTyjWLs7ib0hmlvcDB+z2JVjFMP1I6ll4ntKW/vHpJ2nf8CNhd5912WWJv%209YkLkfvzSM7p+o1kGGMp0UiW9vqoLCOcGn6hp6OpF1TpXJhGg/2p9ELGtflOHWY6e/R2ch2eqeet%20VwENthS9cn9H6ofQS+/sPI7iqfO/FZ6kXE1bamWI8z2S3Ub6/fnf8WNh+crEKoY2cZmOny/CH8xv%20AYtd0hynM9/Zn9coZEfeTpmEONqTaxsH7InXhBrWR2BMUNfqYZ8cwt7Q6+Fa6QpW2tsIe+URPPwo%20n3Q90l1Lvb23HeOp8aTkjSkEvpLMNEClpKJ07mvBM+tqemCqhft88XjGnBrTF7xtxnQK0zs15ukX%20pjryehPiMZ3Cj2kDLRImL0DH0nQI0MJo1r/ElEjc5yeBANMdTNPkqR5NG7EoGZAHPx1EGpTA5S73%20kYf4pM2eNTCaRmGKJKZqYkqGX0YAdHHuoyO+TE14ZHRdfAg5cnzlh1zSIMfozfO2PeuJmCpCRmSg%203FqvRNnYIyN6ojx6008yq8zz23IhA+H5eCFlIDzpqM5dRpNP01HE19t1YNI9MnzmS/9W7o9FTyYv%20cXxNlpWb/F1GZH7917T2SHXlMia9C7qGDID8QuYIgww+feU/3/LVwyL3/DkJaw8mA+ubQqbIB1kk%20A195Z5oMGUibMtIG0RU/Y8U6J9qo2obrKE3rMYXGuiqt+SK+y2jXAPeRn3oBUUZ0HjIqvu6zp/+p%20PVJG4lDPtCXSIj66o67Qs5enLKInfu4zNdTCfgQcKcu15faaiMMNeKjFwHaurBFiDreM0RCNdkBd%20yNfA7rdp5j61xDi/MXrpzIi74zDtJ2Oq8135d7ARry9N72orvc6XYemzGYsQJtMy1oz1ehnNfgS4%20s3Z/H3bEb8tQ6Tnu1KlcK9Pt8ITkrSiqDAj83lwLGhNfNv/0KUjRUo3zFQbiNx/n1+czGFAyacpg%20wNEAxcCfIZKiRqkBW6lLds4ZqOgQvrC5fEGZATbHB/k+cjIAagAWMcnS5/DogoEy68LJKwuhy7mI%20kMB9EQ7/GSPTKQOtril+Btcge4AyZv3RwTgXQdAALWIcRKnUV6k/ykl6KifyvX8X4UmPOBAWL7vl%20RzwIwB+v599gJMy8biqICXIAJxum46wr7mWZvNyWf5Q1HgpE1lwHFt4XmBfChoxaN/TPP/EzbJTJ%20yVeRmfQhhBzT/pCf++QFIIoQSEB+yEQekpE09cCgNsh98qUtuQ7s2oO1I0GEDFDe3pos4vAQgN5o%20g1lvXhd2X21des9QnsTnOMcFIutAMtI+CI9M/K4qegGh2zgGc1o/Dqh/X1M3lbMupbc90wt65qGi%20XC37iI8+qVdvyx3QpwijtXWCD8LW9rlP+qSh9gdIOxNo0iecHkwIy33ZA9qswtM26J85PvaF+F7P%20JR89kNEuuEJYZFXbURsMuWM9IffUv2j7xEcG0sTOepstdpNrWoPoeRR9k4ZkJK7uk5/S032tDeQ+%20L8Ign4cpMtBfOA/9xc/8cU45437EYaNM0oPqS/cjftgXP59s69ew3XaNPqO+RfiwkVbHdp843Cdd%20jl2mYi/cLluc9n5ePym7BihT214kt8qA3XKZ47ZfIw5QfrStGWH/WZtKOScZLQ2ArhVH96V3QD34%20QzM6sPvomTCC2pKPaXa/1uu/Vd1yn7bi58hY2gt15jKWPIjLuWxxfT8cDcjIOVAfUN23Yy5lXKDk%20/Zi4DXlTp0vHDjvuFPuOO+64o4Mta/F8rEmQpBFJjUGIQaIeCIW474SkPDR5Co29ZDBZnYGwAScP%20lAJEwQe/cs4gxeArxMPJTDy5T3ilo/iAgYv7DH7zw7Kl+eZN9e05j59IA7LL28/AS1mRNcs0e7oj%20fn7o5ZoGbEB40phnS+I+ZI1jSAhpzPrK98sAXcokQHZE5pCX9ONhLOSAGBFHDz4QEfei2zF60X3K%20TXvwOqEcHjpILOmK0KEPJ8bvQy8QMo9T7qN39FzFLw+gpM89JyWlzYgYQTSke9d7OiY/yA6ET+Qn%20ZAz9cJ/4yEIelIlz9Ma5iBrtxTWNHK9MHv7l+6RpcUjPZbQNuAMCwmUPd3wCh3rJ/SbXXSb3nIuk%20qv2Ft39+yNV9ZKdcvHGNU4i6IbzqnvtTuUynlJv7LtO3+eHG4xQnBeXw8vqZEGf1tcfDM13z9tzx%20VNV1xx0/EKrBucayhz3fPscAwqDrA6UIj/8NMHjw9M5gVBOSgDyWbKNSEiaToRY+4NmgzsCU4bKV%20tJGNc+WlgW26X0gHAyUDYknB75O2/8C3kR7CzveDCClN5NcPfwu6H+UvunKPcZQW2XUfeXQ+ewdj%20CQufW1EZGHBFhHMZ8QCTN8eZuPl5uQ9agqs8kYv8KB/npA1UBhFUiJ6HL3mImIlMKr3ZK1aIkhMv%20IzoQYjt2D1UJofsiGe49T+2FsKTJffTEca4HQUuIJhkp05RLmakw6H7brkRYIDjouZ21Ii2FQS/S%20keAesiRjJuXUvZPoEl9lkl5FplS3OpcMyB73I021+1lG8ohlQNJ9K2N9P2QUUQTqj2oj0kNeVvUc%20cA55WxikWVF1tV6Kc1K5444fC9f0ixx3dPwYGOeH8Qf+t0N6vg9cos881PbiX5LmHZfjqL4vq/Nt%20nFPv66mck8dzw49YqgvJW62K+SyO9OSTGbvCaI9hXjL2lJIdx1PWbLTjybAOIwMP4l593oY/eq4n%20Pda/2RV/qmFNj5DDg945/4Q993OYOB7fB2ec52t+Xo5BnDf32/DpHIzPY9/G6YXPVyL83Ba27oOc%20ZtyvYjTndfjt+8s0yb8+r2Vq7/u02Mo5T6eth4C+pSdnUMU39M75JxA3P2lzPj8ZG0yGtt9FmnMa%20e/LM6J3P1+p7re3QeZa5jvHcsCXdLaUfp33JnWMYpXM0/V74M9I4nkofdSrjs1FuR6XYTmc9xa38%20jsizFnZfOnOoNnwv/p4wffRD7o9/6GHxSNgTcRl5WxFWxhawDqJ1NTKQ+ABiAwTuS47ZIEWc4ybV%20fdzIGG3cvh8fPsR5Cc9GeMLlc7nse/dxMeMCVZhWBu6z6Zz7hHd39p9/umve0/w8y5jjs7V5+vmH%20cOWP7jNQ6Zz8yS/fz/Hb++iLMO15m4eOdZ7vt+Xeus+9nObWfTbOF3XT6AX39nxuddXoJefh8Q/K%20mOuevPJ9NtrZ1P6s3bX32zyph7U8OV67H2FiqouN8ub7U12anlijxC8K+HmSgXPKJLnb+61edB/9%20kibTFUw9fHpr5bdrXGdTeMUZ9ZnpflNXpJnv1zLb/U+Rx5LYxbQd0xSkKVvia14SgTsVxZ7NkmS6%20OyM/KC7CXGrAq3i9XBuk8DtCV6jlP45u7EvLfTGWUlRXHl2ehFHeGzJdXCtNutfW7zaOp39riZ4a%20uXx+vKP9LerJ4sSVY9o6bc1bFgiD+8ereItlVBiMNgZ9DRh3vA8QNz7ZMS+IfTww4JM3izLZM6jc%20ccdjgTb/x8tYt8LeF5rvMBBDWFxIIGnxxi/9izwgZ8one5ZvAV871RtoTDaIHguFsR3YCGwJC4jZ%20LzyrZX8t5nTSUVksjg3KC5dbcL+1Y5BXYes+OHouoixwP9vf9n5ra3kApr6FuD/Os2erW5m4Tzih%20LffWfeo2p7nQW3MfVDLav7X7gPRyPfr91Ka4X+mNdYZJhuV9voQw1gv38+wT6MmY627rPnWXH2JI%20f12v1r+TDMTlQU/gfi9PYes+aPXSyrB1H+Q0t+6DXeepbnt9JqPbZ+wBVNDDseD37aG6Rqon6084%20e3iZhHjYEF7WgBdl2zcfHcfJLyzsF6XtGFugc/NWir/ZUgYXlNcdBAq84SbCR/h8rkZSp1Cf+aBp%20pO39h7++vX34w4+5JrgMA8N+xxg+gNABbP/w6XN8n63c+y+D9kh7oo2//aO0dxkh23POda6x0Z77%20fqIxMOC042kAL+l//mzGxa7jhbslKGM2hE+JWnd2XHSRyRtvys2fMprDuwG3sjAQcKyNwTaf37f7%20pu0p2sa9PV62TXozWxz2dr7n41bq9zXCLjCLAFljRoM3lyGAejN3gcm+7MfJ5K1FCNkRdSJOR6GB%20J7/qHlAudW4oHoXx7RviaWMA3AIDI2HfvH/pa94+fXnvBA6vANfxCN5xDLl2IGy/vXv/7cFIQ4UL%20GvKPBB4IaF/5QSMDjxn362nEXi/rQ/EnUpigNg+RuxUuJW9Rwv3lvATrqS/vQrQvsWN33HHH94ue%20V/Uay3RJ3JPIW2S9T4AItc/o1Sn62h7bfIApU0jywmUolqaaNMiRnw+INmgRF0Kn8xZOEmHN795+%20+9sIGywacA6BEymEBN49b8eAttDZH6b73959+PbWiAJeuPwE89/TqJXY2iHtjnZF2/2HPmLnWS+c%20Q6xod29efXait3zyW4HlgQc7fgmiD/L2J8RFvzinVlryVqfay6O5VuTqPsGein6+GZc+hN5xxx3f%20L3zWyGxvBbcPO+yXY752qRU74YWFyFoCtIJwnufshWPTpsv4DDA+fVTOAYQAcufE60XxrnUMrtAS%20MOL5YmriG+ljkOPbQg8fXxM64hiJe//hlXvj8MTJU4EXjvQo0/ZgqvsQFhuwy9QreiJ+Xo+yBQYw%204jOIkJaX4+iAvoplOqQtmYF0jj7eFb0gD+uXILq+sN/IMm5mzllHyIcpXxpxg7y9LDqfsS27dEUe%20kGvqQfLsiX8O6nxcL1YO2kGu1yMgPO2JD26iR/L4/M+nSa8C+fgvRBxMH9n8weeD6Tv1jUlzyG16%20RQb6GEQx6uZgPim82gsvZ9CXqLNLPG/PEXfydscd/z0cXfZ1C1zoeVs35P7hvNf5Q49LuEHfKnwZ%20XHq54ZWAeOXpUwZ0CJd72yAw5XqNcjUNXEwjMVCRFiQAMudkwEhJO2hC3iAg7z68nO5JFpHAGfPx%20qpfAZHG5bcBkcF3C4iZ5exCJ7HtMrkFfbuWHrik/8/muE7aHF76nDSAPe170YK9rLOSEvGkb6W0N%20tC9Py+Qg/d5DwmnIOm30O+Vq12lHyEN9XlIPtEE8vlMbK9ubotPcFmlvtQdtu/wQMeSrHhBczjou%20912vPABdja9O3FwvtAUr203r6hFxJ2933PHfw3Po9+dMmzaDFIbaB2r/mnQz0JnRpuAMvHhkePMM%20JaxtEAPeBvFzG3z83DYf6IoXQWSCQZP0GXzwok15pHyISxg8QPosgqdvhC+8DWV61u7jYUNWxWXg%204RrEjY3f39RnEVwek4E0kNPzRF7S5py80zEbcvuAb+Vg4xgyqfubW5GZuCKhyIAs/mZSL86eLcmo%20TXphQFd+TlqNOKET39785XuRNPZ+7fWL8nM2r1yHrHXD+8Z6Nzxvv/0Zv32KHkf55w3vDSRH6bO4%20nPzQh8fd0a4u3pr00Ym/EW06EfGf6tLKNrXdHZvrzMri5E06TRvXPnyOz4uQtte1tU9k6KVXbSa3%202goyTbpms/J4n7K01Ce47nVteVAmpTHF2bmx1ED14/3H6qt9u/F7hfR0xx13/HcQzqentWGnkLfK%20q4T3oRjr/JMTjkTkdnneDJoyYroFrxcvDuCBgASQswgTg0x/kbWFsbgMGsTlt8t4c5SBkLTXwCBJ%20WNKo8dVl+vyl/9kQDZDsIZNsEB2RnxaUQfJTFgbI3TCdMiiSl6DpYK55Wg2BBiIchCFvZOR4On8T%20x2wcs74KkibSBvACOdGw8LyNBxFjHduHf756GMrSknfq4uWDbUYQCAeIA5EjH+SGjPc9kDM8fXmo%20rC6oJ9rTVrmvBXJBbiY9md7QDfl+NuITgcIDx/0jQGZ0xjRwv92V/lC8cYQh/yP5qJ7rPmGkzc7x%207sXHqGtoqpV43n4P6hUvG/qBaJMXaUB6fgTcydsdd/z3wEzRD0HeLgEDwpbRYyDRdJH2PiVXjhl8%20wntmT/T87t2H9u0PIxE2wE3xyn5K8/2vRtD+dhICAdBLCQCS5+kbgetBg187wHLGIMyCRp9OLGuG%20GPwYZJ1UJEBuGNggRqQpb2ImPZFDzmc+ZjBmywMqcclHxHaRZxmMkQf5GEypC+Rlc/n9+j+lDHZe%20rk9pm6yuT9ObD+x4gYyEsYaNjR/5xVvTgjp9+f5vJ28CpI84D58+e9rIDFHogbUGb1+8cp3h8Xz7%20+U+XhXqmHSArcZ04DghgXWPHIK8aBNP1hq5MN96emaov9SAi3tPBCCKDlIUy9aba0Z/rvWx4sZAH%20ORZIbQIgo0gUDz/9PhFvVmd42Sx96ZWy9bFsqcB1ZkSbdXz0K9paS97218k1tTfGsVTn0Hfydibi%20l2w+WTvkx/L7qGuKcITPywnAma3k06foL/9+ffCHj3//0bna8N7cluHOlHM3GrvwWKjtWVPyVqZy%203uonn/fqPu63sc4DeZEnsxR7+n1fknPkezryhuetIVsZFA8ypQ2jj9eBCqMDyQvnnhcGHRt8aqL1%201eMwEBKGjkeciK80P3kcDVyE4zoQoRt550b3KdcEGmBphP5hVAY+G+hzQ0UHTlYsLU0pOpkr3hTS%20w9MjUsA5pAz4oFgIgi/gN5kkv0B+nj5kyNKQR8y9WxaWRihQFh+4k9yOfGwgDIM8uiNf0oasQch4%20c/TNA58AsWMb8PX9NqZwkR0PHVOmbz6Sb+gKosu6N+I6LAwkBlIioqDpUBFP8qTzoDfkQRavZ6tb%20IN2I1BAPPU5lsb2nZ3lvo4QpckmX2vj4YjYgAuGox0zEM7Ix83KVesnkzfVm95EVPTGtyQMHZX1j%20e86dkEHgDZCJkVfL25rpjgceSC/xqXPSU5/Am6y6/fSJMlnuSX7kmNqTgfpHr96uC8gfYgsoO7JB%20GHnAItSDtbn4uGik63ooxzHFbA8CRvYor/+yCaQ8pX8+9qY9h9PRnbydgFL39OMvDz99+/fj//MB%20covA0V4JR3ji9frgZZjrmf4gmb5++P+srn/59vXh/yYZGUNy/1hDbmX8+tDff/Dw//go2vO/IMu1%20tyx70ObTonunyr+XQpxBnD8//H9T3UOoK5xYDiG3hY8Pv1Qf8QXjko5wPEbGk5G340ZvWVA6q3tc%208CJYR+I4d2A6d5C6v8sVIdLivgZKBkM8EBwDkYGRgjEs5LnbYFhjYiAXKRN8YLMtl4HBlUGWze+/%20CRLAIC1ix16DPXAS+v7XIDAtIbG8GWxf/K8M8nbOoC2PS+gwPJQM3LUO67QwsBCmrFOIh5M3I2AQ%20N2STJy5PjwIIHeSNgVxEi7uv3hvZsvAZEADKiB4oM7JzTPqUwevAZBEhp+zoQXDvV9Gj4hOXPTK3%20CCkb3SWIuGjaGKBHkX8nvgnyvlXfA1wYlciPNJHNPYttOawO0A+EWDr9+YMRsLIsgb5EGbNcgbos%20IpOQTU1d5xA6ZkDytpD6QwUrQ66L3DbVHgXpjPrG4wpBp98jQw+UxdfEWbwZX7+9ePnKiX+NcV3t%20R6HQVdpxDcIJecze07Zv+Vtnlax3XAJsMQMiA7ITMSNJeLyoiz7swcbuKyzxiD8mfMdB34agTfLY%208edPr/wYIkeeIeNxQN4erE3/l8E4g04vgT/cGommDlQnqqPdY/IB0K5I24n759/8eGQbAWM4vwzj%20S0XMZmDTOG6/DVfjmD17wmnT8161ZeB2L1izBk2kLHs4hN4Vhaei2gF0ia87wtTQQCZjL68YgwPk%20icGSNP1+aQQQADxt8lIwuOHpYDoTQK5oGCIQ6MHLnAYZn/YsnhDAYn9IGuE8Ttm4pj33nNDZMaQE%2044p+NNXcQp/+0Lo15HaPmskK6cDThkRBPsJzlDsZ9wlLHKAXOwSO5WHkiZX1Ze5BsnT86ZcwZkiR%20l/qm/K0eiY/e5AWVB3MPSA/C8uLFB9NL5OcEGH0V3bfEF0CYIDk1OSC9+ZxjCBBhkT3rBr3o5Q40%20w7le8nA9Wl1SNnlUKWOXmFoeyE8ekWbUC2lnck05p3Zh5aFMtIMIEX/RK+0QkK57hi1PrlNW8lD7%20dJL3Jj4NQ37k9cD0eIlfY5ajPn4a4JXG68eDSe5PgPP8ggfHPo1u5dLLIFxjL31p8zD0yRKuisP1%20Eo/j7v2y+bnSsDym/D7P8X0rsk1hze5WcdvzktZqnJTflI+2nXHrMNaGjBAxMLJ3L5f1gSqMxUMX%20np7ZJB9MCWtx8bx4HLvm90rYrhzKu8hPWN/z0k65rnj/fvoz5LI96Sk+5+59+xQvWfXyafe6z/6j%20PRRA3vzFJ7vm10mjyb8Xv6+//WGwEb+9NFtg7VbXu/HKXvGO7Kc0Uv7aOMdZkT2Y1H9u554GeRd5%20pjoq1xnrp3pRfkbk5InDZimtLMOaXtp+o3sKq7bp8th1ffKoZ29B2Iaw48TnXQAIXGtLLrV1ffJW%20BhaedGGKDFZUuAbWFgzsCEWBAO7EzRcWMPYl/AhemZYnU2++meGH8GD8dV0S0dGdwJUnL3ll2sF0%20HaRZplFLXNeB5UOe5MXAp2tMOzHQjfTSA4MZAzVApwx26Jg3c0mPwZK8joD8kctJ1+c/q8G4B9ed%205YnshNVGufCMcCxPnK+LEjG0vYhK62WClL1682EavHODJl3Ixq8PRtBsAId84IlBVkmKTBAJ7q2B%20hg95g8RRP0HeggiIxHONulyFyURdhLdr/i5bJlUZED7CQk7lXZK3Tx4C2g7n6E5PZV7HEPa30cnz%201C3n3BeZ5Jj7pIG+8Lax75VEHsyo6wghD20P+UFB3juX2eI7EYRYlf7EHqhPSb97oLJA3igfx9gP%208pBn1Q1iIXe3xjAXq4PuvVI3tC+9NY+BHkEGfgvoMNZJlXVTtvkAY4MQU0Cc02ZoS3EeD0v5nGM/%20J75dIy4D3zaipJAcHzQt7vkgj/CGHXmgFZx8MZgX/WhgluwtfBnMFCbgcW2A9Smtkd3v9O9Z5mVe%20IoWknTHJaPldgtnzFnqjLRwbqy6H21ojb0fHmaOY26u139JeqRuvHydscQzpkr3ch69e765/qwdA%20/DbdKa8T9Nq2N8YhbGkLtSC+coHtgLwR1j/u/+btIa6whS55gyW++P13N14xTVA+IGukjOvtXC9A%20yPAQhaAAYdsCcl+s1eMYO+Xc95YupGLa22AqzwNP7Xga5C1gMHjN4GXhiMtThBMC2zj3aZqH19M9%209qSlY4glcTlXXuzx5mQvFjLKaxAyRP6Sh4GWOJXsVmby4GnC96k8DM4QHHQFGYDocC/KZuVCZjfa%200o3Jl9KbjpE3XQ8Z0cvflRy+6dz2nBOe8kc5oixZrx7OyjTtzbD5nnIig46lM9ukF8oUeUi22BNG%20pIF6IE306+mYbA9mSLin/FWuqawlH8LywoLvRZRKWNqr15ttU70UPUkf0gPXXTarB+oDIse57lf5%20WjzV1WvTk7c7u+YEV2UoYf1aaT/IQJrEIw82yBWExrdyTdeZXqXeqUPpadZj6EKyh74IF3WicjrB%20pCxFHpUDGfxeacvUP3mRPuGoG+qPveuB+FauSsclD5eh0VPIGPFUXvKjXGqb9DXCkDee98fBDmPZ%20GdD3mtg95M1tp7UHeQUYXOQlgLD0ztnyuQ8cdv7p809+7NfsHhvTRlsSM4CRN2l4XhWB681NHAdy%20II/LaYP2XvjgbiTINzv2a8XLocG5Rhq8K1JlD/cmw1TGdh3UAkE2pceezCPyBvoy7MOH1399+/Di%20hR3NbQMZ4qE4auOMOumBByc+zYQNqXEkxzZsfQ5RU3tTe57ahpVX4Z0Ucb3U1ZyKjtp86vbSux8o%20baTULfL0MYqfsWxvI/K2F3ty3cLqtCmGibUmYzUGIHvM77LI2AtlRp/j1vOW4zuJswFgDdkTUHnc%20LD/2MeAUj44NDCJUIgFsWivUnhOXNKay8SRu55A+nk7xCnGsAY1F1oTF40G8eEOykKXiqeA+afh+%20SrmkXY4ZKHxws8Gbwc3XRZVysNeAzJqgKS3be1Ttc9r2D5ko21z+vyNeCefHU1wrQ5Kdc8rCRrmU%20TlUmNsnCRfapTB7P4shr5h4lqyMNioRjgGOvOsSriqdQT+mk7+WwdPDUeV4lT9KZzm3D88Yekgux%20AHhcRTR8Mb6lTf2Re6UHPwrgQkdW0p+8cJZuC8JRX9QVMjJFSZpOEE1+pYvbnWvkL/LvMhQ94H6n%207nXuU7hpShy9QAypG4gbaaKvkTdQDzbhfQvI29UaFpE39+bZAwJ9FFBe6pr6oGzZ28cmAofBVJ3P%20uY2haVz23vcsT6YbAG1hzZt1KorM6Jbp219/e/Htf7/88u33n3/xPVOi6Diwp2Q1euQtp+IePGuT%207gFgELN2IY8ABEPHft/uLa5ZnHyfASTfIzzbGlliwPHwDz9PcTiH6NCHnCAN2tgacjndC2jpSx7P%20b+Hx6Ou3HcCBX2OwLJ6OQMTve+bCHni5kgz1DIEsQaCVOR7W50Ge/i6da9DO8D7BPScRHazoFM8b%205I16a/XWyjz/PQf0hT55O4panwL1rnpQe0WPav/RDlNdixjtbIdT26C9DMJPnrjU3kWMx7rs35na%20W6pnt5uNjQ20aZxZczU217z5E7YZcJ6afW2LCV3jMuH2TjcE+nnQCNkgVhAHBrE3X2I6EGLCOffd%2002PHvtlAxT6I0gcf/Bi0nKBZY+Ye5yKExB8DsheDLd4F0vD4JosfF9JZpWCNzb09NrAxoMabmRb/%20rT2pWOMibBCw8LyQlsgV5+wJozQjfJA2GizEgbQkP2WCDAnecSGKr/80+ZZr1wBhPM23n70ckmHS%20kZUrEwrK7CSiEL4xKk248fRpYpMbkIdILMfkS11ID9ooH22HsoqEAG8Ldl96om5iYX54CufcazkE%20OqOIDySI+oF84D1yom11qTdpyYN0XTaT0TfLk3zZ/N5AvyNQT6TtH7cu19YAwVfbEyQ3ni+mMJFf%20ZWBam3qlf8SbpC0iV+qYdKkH+hOEUuWkbOt9ImSA8ALikRZ5aknDo5K3gq/u6bO+2JE97hVYHezR%20vTC0Y6l/3BJ5YJnKlvLuDTyAAZBBTV6q9anUnkbqvDyfQsAy8ZInbYEpXnhRPHwjQ+vtENa8YUJd%207lb+r3MayGthcjiIDdOKoCIWHSxkqep9qTeNBp+sj0PecvquN3Ro13LcZSrXoe95G+fiMqdyjULq%20eq7/PZjqqil3rcsZ4/rvS7bWFrpnTb69/LBx7qDYRF+mMzAgb5EhlcyTKlOlvHWFF45pxDH2C3qM%20vHXQKJicaWQQAaY95QFpqNMUTlfZx0AcAzKDE4MWWx6k6lRmQIAgCMQljgiGCBXEpgUeFwgCg6sP%20pqZTSIwGNxqFSIfSZC9iI5Ay54TzAdmeeCg/3qAgEB88Dnvk0ECq8JDeUcm4ymDt8hViIhlIO8eS%20/rYG9Vxn8pRpmhO5iU06pEd+EAfyZJMM3Ed+iAvx5bkD5C8ZFZew2nprH1qJIR2QawgPdcQeMuRe%20OpM/0g8dQpqkFzZ/cEDuog/CcQ3dB4kPj6OQ2ybHKhvtNkvWyqhzBr7wDkf9CnoqFPlkOva1EXG8%20mp4+beXzuO+RkvqBt4F/pMMoE9fJz3VCWBsE0D1loxyUlXM25Yn3SW+Y9shbVcbSTib9TOfNcR2r%20izYE61B+/ukXt2X8Nizn1+C4Haslqs5S/zgCDU6QsPBoRKo8DLoHhKnERKI4ZnaB8BEnPHmVJ67A%20++Wn7Anqwwc4iEcZ4CSTe1vSgwJ9MHtdSJu8id9iSgPvVyF2yC5ZW122EImYvC5Fv/J2hazzlBiO%20Ch/zXn/49r+/ws45wYXcWVuuUNJCHuQjD8lD/0Nv85uv4X3Nb8Jq2pR8g1QEsszZXrnMSW/XgDLi%20ccYOTDIvZIwyzHWP4yMcDAL3p/PUdjMh3Qvq39ui6XKWSci6t/oyfZF+fb2H+X5Xr53+tkyxn59s%207FFsSXwEG543q1KrPAwU06AQuLnAIcYkTEcRjur6LDqGnLU6Z8LfAsE4pE2EqAcfUK0SkEoDjnuV%20OC+dlf30RFshrmlaiby4opcstPkAboO5p2e68Pvka2EZ2BgIcdWTBoaAvKbpNzYbnINkhSyEJ00G%20zyBXxfvj8fH2vS2em8gfOdkThkEeckGHgzCNdEP4SS+2Z6MNsCdvN2p2TNr8hcQwsO8DMYoRtw2D%20gSzoUXm57KU+/Lzs2UQofZqv6B3oPjqljMSBBEOu0SF6ctlNlyFBDLxeCgvr4U23cR7eF8i1PEjk%2060SYOnsdU+qavpd8eM5Ut04uS76x5ivqup0Sjvj/BuFDdurbjKL0FMjHGbXnl7QgUpIfcE4ZpDfW%20pqG31tOi8CrPdGz/KKfaI3e4Hu3wQ+gE0lmO2WibhKNMTMPqxR7lctTzJtkuwzI2/eMvGzy7L1Ul%207Mn3OHk7CVbHGQxOTjSKJ43NyRTnRnSiRsbAdig+a5U41polBjwf/ErYJWKA8y0N2HjWJYNPldmm%20NNlrI8xExlK5JBP3Caf4nDPI57wCSwm97EkG4nPsaTrxKF44wpj9pf9C3H568dlthZep9QglQHac%20qDRl0nnOM8sMefv4+ueI6yRyBjK7jHZPaUgHl67dynex+16nKzKzca62pHPXfSqThy82GFA+L9NQ%20Z2M9qv1lAteiTv8IzEaXtoDMtR47eZV26O2ettE8XHy95GsZTZ+9FqvkjYHmp19fOWnjtylZI9Ky%20zSh2X9FgcacU4HGNXpHiZOUBGlOs3WqnyGbNiHAxyGlNkQY97jvBKIMbgyrHfJJD66YgOFMZDAye%20SgOiAmGL+EGKOM7EDIME2RHp0mC6ZdBbELolalzjHHJQY1/akBz0lw3AGpCfcqsMOZ4IFmEypB90%20gqyjjbiqH51rL+JFXSEvdZOfpGtE/sgGScD7RjkhNUovpz1NcdtgQV1nb2JVkk779TK5l3a5vlOb%208qMM0gUD1QzLZbVvFI+2fybmrbcldBxEmJ+KC537MgHaV3lQYKNO8CRGGw4MydtChl4bOtpqa/BZ%20HX7pgYdR3ghjre4Ie/J5CjuW/wIeWt2jYIMqAyDHbBp4OV57IECjeOLaOGwMXAyWfm/Q3v2h08Lk%20AZu230uvPWeg1rWQMcADRJYph/fB165xf+ERS+Xytlp0ktPI5xC4aYC2PX30/1699w1bJ1La6x/Y%206pymjkfnyM0xMkPePE/STjLLK0h46Z2NY64pXV+vt/DE1bro9RTJrLTY0Gm+lvPUce8+x5TByVzx%20wNEGIGAtIQ3M8mTJkEkykKfXr5P5JVoP716gK6WP3MjMuev70/tiD43gTXpFwiB8hGsfFHxpSO73%20vfZR9rfCkLwxncCi3t9//TX25bhnqPzt1JevfJoGsKDc1yWVAb1XZVFhe+aMnzvCyGTDk0GJRZxE%20njAQ8pz5IGhxGVCzfgDXW+IGOCMtiJt7eCyuBnwaIYRvTIaQd/6UxVGQL0RUHiTkZ5CmPJeCDrMk%20FH1g1Fl4jkcLL5UGFHKHqEBQWpCudITOVA+qC8hGdW5kC8LLMddc19SV5UU6Tqpt43hM4ALoOhMX%20z8NIDunRLpSHy2WD8BEiC6h/yBsepFwGPG5Kmz0b5cTLG3W/v77Qm8rMprY2gtoFeiPP3D7BkLwZ%20mLrCdvxhD4yQEh4c/Td1y8tQgSNtbRmWtbvkgb2a09xGL+STed5OwB4azGDMgDceLIvnijCNd+JJ%20sPoQ0oeTtyI//VDkDRvj17teniNtMDDpCYKDXiEhF+gMewnBIf6I5EgPWUoICGQR8uLTpmV8vgaT%20JwySa3qcyO4IqX5CtlaP8zTlss3ZPbXHHWPFFuSJk4eRKf587td4u7ujZ+zG1szhomQHbM0erHre%20eEJgzZsyhaD1PW/xXRP/hlUB13mqbY00UzqQPaZvWD+H4ftuNyOf7BmcfYD6yGcb5vtMN7Xn0zU+%20zliuEZc0dO73+SyDHcvz5tfSdYgxg72mbRmQI25Mi1Vx0pbDL+4p78HGfUgB5I1BmbzcE2fkLc6P%20bcpPMo1krjYGd3uw8KlCG4Clc/Kf5UpbqSPKSx6EH5Wzdz1f4xjC6J5W0rG+4J/p6ISdrkF8Sh3G%20fSO6tlfYHGfSgxGs6VqTZnveq+9h+na8W8/TRvmKzCYf5K0b3+pFx7080YOuxWeCQm9Lc8ZUcHxb%20DWKsNWnseVt3RhtzmVKG2x0j5JBA0grj+8ltmvD1i5FqI4p66KRMTK1iq0CdQ5w9heetxnq5W1Sh%20dxCd3jRVq4d5QD2ih7Hccae9Pw6/xJGwlHH2HPJCEtOmP7/559vvr/+wum3X45W0TXfHcgk4gTMy%20gOennR5syXQvfTxc7kGCUBSCwXl4jHjoi1j0ndmDFOfuQaKuvn7xFxbom2fAv0NYSCGksk/0e6UZ%20AzlJizKIqNG+VIZjWObtn0kaeDjRbXvuRM71GfhqtmJNf9hMbIfeEcB2Ynf6tuQybK5542UFpkv1%20ej0V3wKSByHDkHFMwdYWRAMZzx8BDEwM6AxSch+vAa9E/mo7gyFbD3RK0u7pHeANYkCdvTUjT14c%20Ew4yMZoCGaIYelKBsOHh4hiyhMcr53QJRHK2nk5wV+ONkfdN5ZIceAR7yN63ayA59z75Td46ixMe%20L2B9pFNOr0sLt6cNZWBUQnfrMnGfcEc8ey3Ii/Js5SWoTDlP+n37UKd6JF08kmxccdtiDykZreaW%20muyEYLA1u8RAw56NdNtyvH/31vriJ78HiQQYXRE6QfZr8RCqhys9NNh9v25EUKT28LUmzXhoKCRZ%2010qc2Eq8JoxviWQv7yveHN+Pzb4wiFH3fq2S430McNxv0l6m2x7HtpAxHy+2iL8oux37nvOinxx+%20fYsyQEB4AIS8/fbm07ef/zLyZmWHLOTwymfaSrnz9UWYaSv6hMBhtyERurdbB7bhuZ/OgxBSBp9y%20fIh9JnhOqvAofXrl7Qryhh2v0hzWU6vD+Xwu5yxD206mcLm+uJ71tijvB5c7e8HYXG/lJZgpbOoz%20pKPj9uF60T7XNpwr7eb3Ij106P3e8mP2w22C/50BJ+Kbt9SV1tYydmHb1oDN24Mueftqhg2yhteN%20QdKnGaxR85TKdYS6Fos542eNkTKDKDE4Tb9EsBh8c9w4zuSNfwyG88AuRFjuMy07InfkBbnLZEwE%20LQ9M5OVTgcW7c+wpuQZTCxg5yjGaqjwKyBAyQ1b7KPqwtunT8r72jrdO4wkYOZbTAFn3pvcNIrwH%20E8ls0q69GHGPOvm7EDefcrS9SH5NuAPUJddzXe4BRIO2R7ptmTPUVnaTww4RjvYYnuY5rzrPfNZt%20n9bva/I2llmY9G0y4T3TwyT77PHfAkQMjy2gT2DjBOTK36vEOHO+lj7lOMMePmdkz1QG3kzagd+7%20YPrv+SCm6ijf//56P7309P9exm9On1k2JzYP8aKCEx3r767fcv8o5FGD2OitYW1OcsrarhwGO1R/%203/A6YMfkxWLzvJoHriNAH+idtCCdU3nwVpr8Xg7T28IGPyL08NZH/FABtgNbE7Ykln5A+jL2lUFh%206rAbnjewT0FH1fjVBuHvhrxNg1iUcllWq5wV71kLSA+kGONHQ8UA9j1CkZN7L8rgL+JBGt6AClEj%20HcHDN4M0bJ88ySfkTKXoDNJrIG8tgGeTEZBMxzCHF7la847RbiBvdAYIpK/vcjK5/akSOorI1GXG%20pa3nNr/tskPS/Rc82BoC16vLLWC8vW1os/gVaS97oPT1pOg4WPeA9J2AWlpZ/kCtA+4TFjmFJXk7%20AJPXiduvv04f3OWJOsMlKOWSNDy46PjTexuU8bBZG4qf7allPgLK8d3YsSug6b48JUbZvb1B3qqH%20wcv1uR9n5hHkDULwv1fxeSbsCuQNe9SfBrwOfKSXX4o5FU1fbjUk2+z2+xF+Hms/DtblBTbrbGAD%20635/eXtkXJZNO/IwuoO8hVjaAq2g64L37tKAWqP7PQPCwSC1Z+Cl7HzR33VaBsLlIDhDHhl5V8iD%20aUL/aa8OGaOTEj6TICdv5RMXY+9WYEpppZPEGrMPFWnCO6sfbT8KhlbKIRIyInCuLzN6kCA8byKQ%20eN5m9Fqc6d0IhJMOS5/9UQ8XeiXemFz28xUoI/KrPqkHzgXS9cFwI50ZnqK3B/cAk6aXKcVPdXhJ%20+j2Qn/TIttZ2KSN55n6xl7xVuYuMWR1g4OQhY11JnzzVsjMVwYBZLQMxY0l8HgjWUKdUn/1nyJuR%20MwgOHhARNdque1l8MXe/rZwNPEZb007HYX3IyCnkDcKmF5p4aQGbucemHwVvm86/bXoJ5njbKdQh%20eFjxj/R+OKNcOe1LyzIjUuikY/2/vnp9Xtdg6Xxq5enLt7z61e0Qs5rYNOwT073Cmq1eJW9UMk+3%20uAB5SmWfBxvQJr2cr+1njtFjbrqPrTQe+7xghcz4gGyDVPZ2gSmlFBfD4J43jovnZDQA4iWRt4dw%20TjrwUBl5YuqQ670pV8WRBNSlv2Fk8SsZJddK2XraCG9XfP4kk7fc8KoOl48NdZoxnRsyv5rKKTmr%20eIW8YWhxSfOZDeRAngVSmRj0IS/SIxvHehoV6rMaeI94Es915eFXdNcDHZK20pJA6jHXWQZe2oy2%20n6GXVrZWrtBvP/32Wi8EIB/pkY3Ph7CvvHkJlIm6zCnuJW8jYDcgXf6tNttYj/JU+HHJ27IFMOWH%209y2vq9KaJHmn2na6BrdJb/h+XJtXv/VxFbvZI291Gv34a0B++iSfxuKTO4CP9UJyLklvC/p5rKcA%209vo88nZDHLSrjwns3RnOJ+w4D5Is54BfsV/MCg30sEreSFhskK+Rs/+c5mzVpDFeTEPwJEzH4ltK%20/hM9K4vzstHLHf5ZH5d9D04qbJCqB+R+jIm8Wdoiby3pczR5z4N7eL4gSyJzNZiPj19tELHzPPG8%20WXienFvJqnPLdz5flgFDqalKTTGQPj/avs/zZmlOZVtKgowLQlrC88TDNwcxtHgRp2+kladlD+N/%20GyRdQnDQTc/zVpOiekigjogH0eyhjlkguZu71CNlnK9mwi3kOAMkPSp+zktHeA+4V7VPizuFzMcg%206asmuFWoiZzJOxF35zA9mXaTtySDgCw8qdL2sTEYvFFaywfJiM8bpbxJiL3S+rdL8eOStxrTWi0t%20Si9rqXzK1Agcx10btgLZwb2gNglPPOqxevvY2goLw9VW55pftoElvjp5wz7+9NffbscAa9+YRq37%207jn4aGPjdZ63y3Gu5+0pkHX2WPqr80GHl/b7VmLSwo5p6z+MLsvZJW8sqsOw0RG0rkTzsb15csJB%203igMWfBUDGCRI+/aNYV/jmCgCHK1vY4BfYm8iRDsWYNFWHn3WJxPGuTXGk1IiXuwytoq5HJSbXGD%20MFzf4EnBZTCyRl1yvp+8rQNyRTl75AryhueNcjkJMxKLHCJuY+T7PaK0DZG+dtHpcdD2463NWa6t%20KdltrOkNryHpE+ZchC5Je9mu4l5bpt3krQP6DrZoervsU+/3lpdQGB4ssU/kTxr8+Pg1GJO3nkzb%20cj4H1FLmMx3Hfky+9pUTu3GEvAHCZ4cAS0dYv3Wt3eHhg5kJJ29vGeN4GetvJ2/btuU4pp/HKueP%20CfTu5K275u0pJNqLpWzZufKYwPM2njkcoy0BdokpU16OijdYzZ5tLOMQNta8fXVDl9eItD8eHChP%20QqmRc95vBnGVsD8SeQN4u3wQG+hIQDfxtqk9LRZCkBd0j0A8BkP3dkCc7EmR83ZNBkQQQseGTO6l%20Mrnca3QFORC8bkv9qs45x7Besgh22U6CyAS5qu+SjzxvPKEghWToG9netdmL1hLfNaA7Poirb/dc%20A9W72oo8t5C6JfplaIEuSIP20cI9vOjsLPKWjCbtj7TbB4OpTE2eu8lb1zCTfqzz8831t6KfThr0%20D3/lH09NuXYptjxvtFfuT4OM7TH6TzXonAlIwKs3lz/ITPF36oK6yuSN+vPfITWCpSlOJ+MlPe7v%20fUig3RJfv6zAFTz7WgN3NmbP2+PDyduzemGhj17fpN8s+pSB5TpcvxU8zw8zWeNrGT4OXNyPQ1ac%20Psxouj0qnyTZW44hecOThlsawsYr+S9+/ckJ3FkvGbTK+BGgAbJPCOYKgWRghETeGOD6hG8JwuNV%20w7Aw5QPByQPmCITTD/a3ZC/Ldg0Wa952Y5k/5USXsxcpwtBpeNuUqeaeh2mMNo/sfcv3RrqI8BBm%20vH3Xwt8STW2F+ofMXUuuIJik27YJ6XPPQ8IlIF/k9/ZYjM+IMGbyNklZjCCf3cif5+CnrPDgX+vt%20JB28bqTFOjlIHwYT+ya0OouzcrXIl49Bn7yVdFI4PEOQAwiFoPQD2o+wdf/xEeTr8vFgH/mby81R%20Jm+c4yl76Z6ySA8dQ+aynvfAfwrS0uJTIZA3lpbQllkDx2dDxtq/rF6exbTpk5O3jbKn/tMDfco/%20eVJN/85p7hkXjwJP7+s37719jfo9fxdLNlbKgqcNO8I+ZuD2yb3heQthnWy8+sunUJfJ7suoxfiJ%209RYqfxwwaEGOtrxbmbwRNga8fcbGvRmfjUDYoMjW87K0YPD0z1MY4fG9xdub3xFc87apo2rgfXIF%20efvw1+8DEtrDuDVBnDKBcjQyCOgLWSBvZxg9r8fUVs7yjJFujwS6t9byy2W6HHUaeAvJU58/UT6j%20hxn6PQ8fPLzlp0z1/Id3DxNZozysMcT+9D2r61CMHDOmJ+JXHtqnXO7RxriKnKyrq+1UHX5sx+aQ%20HsaMPe0GYsGAwwAqcEyYEeocnw8gUW7HyvlRUG7id9EZ7MiH8NId7cE/51EepvzboaZnpj2n64NB%20s5WZdbt43fylLmsbkDdeisovMJwJTZs+BdDb8yBv26jqKdUlbQDir58yo97yB9q5v3f6cS9oW+gN%20Ly9OiuqBctHOvoYtcfvy1Z1etKujDxVr6JO3IgjzujyZQtp4SuXrwGdMGQEUOzR6ds8b9qDjPWcw%20SC7WvTXloPNo2jTCL6cH1+Bk7P2vTsRGP4gPcooytH3sz3sNx9a8beepwT+TYQw006boeB95S+i0%20J/RPHltePO6Tp7/0cco0Sj3FKSK5Jcce9Ejv3M5OQtFlrkVkp12KOLKnTK23j34/Iitcj2+wxUMj%20xA0CdQlxy8CIYld8gDdD6pvZtPYDu7wFyAMrYPEwy0bcCPuVGaQn4sZ9jkdbPFFHePZ4dn7+7Z0P%20BAwCbfjvZWPwx6b07m1t6OSS+ISXzvgpKwZulpBwLj2zxxsHgeMe5zmN3kZaTvisvfJgwQsMvIzB%20iy0M1qq/MzbkkefNl7h0wtxyEwnBVvfuP+Z2afmpj2mq3PoifZb6Y1y9VZ9Cb04UjcxzrH7fPgAG%20TCazW/IK+lpbCPvaOrkh3+nbvk3PG29msaAOEhdzs9kQz4liBFUI9hRu9PkAgMIxnj3QuJka670t%209tyhAWvNs0XZ/QnS9gyoGsD3AtLCwM9A2Xo1asz6Wydv4HpdXz5t2od0CUkVIaBNQN5CZ9fJjKcH%20/Ws6eW1KkfwJw1Q1A8L1Dxb6dElMnaishwlpB6TFIKS2oXJueYSvR+0t5S1odEb+GWvkbQ+m1C6o%20A+wZdQgxw66xKUVsGDZOXj5IJOSNsKOWhq0aPYRCBJmubQGBZG0W5MUHnDc8oc9lcaJpm0Cb7w8Q%20Twt0pGlPytRiS2aPb4Otw8rfhu7Fl90EDKIMpqNcIMkicCD0mtoMeZZzkTfemo2PNwd5o60wnbpe%20kuN4yjVveKjymrdWz+ik0tPJgHi1cBkO5EkKIlJ+bvHhHBA62iTH19voGshNG0Fv5D/q9wBug9Mr%20Pv0Rb5NiS/QzWTWW+tiDVfKGgWWdmxu8NzZ42X6oeAPskvse3oTuvvLqDcM6kRk9uR39vGx+bvf8%20TRw/jw6XwzzHTeWSt4gBdJK7lMGNsJUIHc3kLT446yXlftlksKtjC8MxOiGOpk25E2FbPZU8bZvI%20G2E8/HxvjtfGH21zOBB7PhUS06Z2x68p/Tmf3rbMk7R4QkGPvjHdi04/odNYHA9BaOONt365nLil%20PCAatPmlXoJocZ/Oh6Gf9Xh8k85ECCGNpI8clM81UMJm3Y2OYwt5kMvboJWHjfZFuuTDOXlOffCE%20zRKzfUnPzkQckYG2iY4hpAqD3EvyFjoZY+v+NpQCT/oQNGYQ6BOXfCok0oq/lGNkxBmgeQjtwvQh%20QC4YTJlSxZPAXtOr79/Rn54nsGN5zRp9n4+P423YQ86xf/mBkjbCuXtae+OMbW43yz0GarY1IIv0%20yWCPntEx18lPwFPHb5nyzTrarf+ihJE3vHDEY1oVnFUXn6zdQd7oD48N9Ne+sJDrLrfNQPTtq5HS%20xRZQz9SnE60FlGM/Z8pAvbTrjyHsXBfBPxPy9JI28q+Rt2O4TNZNzxsELNjieF0GJAzPHAYxChVr%20SvjOG+egFY/rIy8NA1gYvfMr4NagmTNgrXk5KBWNFh0wqC6/07YOX2PE+qKyYWy2QGPPhvIWYNr0%20kten16CF/ZpOxNhxfqYXCX1SD2teL/JzsmfGQtNq10JEHw+Z0r8W9B3KgldWpM0JnLUTrXeULm8F%20kWI9XLRYkrcbohmIeLDkgRSPGFPgPc/YERwlbz2LprVa+ZgNr4I/6ZepF7Ac7LdsZP9+OxxvpdID%20NmXyvJlcHCMvRAlCOsm6IAMB2STlTTkZHIlPH8vkChBO5I1j/x3S8rJCoC6F1015KQ758KyiVwgf%20eZCOwDWmSP33QN+/8985hbxBapDJl0qYPP5tuUF5jgCv7O3I23qalFsEFqBn1R37SS9TOc+RcUrF%200hXJIk+Oc12MMYehfRG/fRNYaxf9AfsqLOWhrdHmuOP85eSx7igG5C0Ep6H6j6u+fuMsGbdfveZt%20j8IblAZBZf2I06bohAGLQXP0vKInTIwL4dwbchAYN5GIUT4Z29Om1+PqFxY6oJNAPkTW5Hnz88m4%20XAem9yE7eGXokPmJNDATcnR+vWEIsCia+oe8y0t1BqI98Hf+p3P2t4a8byOS/ZjkrS0tU2K8Pc+U%20Bns+Pn4NjpK3owPiROA66yyjPjk4px8cTQcbPpE320Sm+HA2A2jt/bDjJn3iZ/KmaVC23960Oo3S%20iryRNnq55M1v/ej8PG34r+cJmddvnPoP1dvGgw5Ez8t5lp4NIm+ul7OxISf6y+QNoG908L+/7EGy%20eBmvwZyCHTXyyIPFN0K1d0zhRvnP19VW8ksKAh+Pp86uLYUTftMV+fIXncnTyz3NHD4Vhp43yNoM%20pjv2Gdu9Clv7yJ1PqT6RS/kMMHiteTg0XQBZuJS8MZ3CE8tenEHeqJe3P7/yJ9MebkHegMiwt8Nv%20hbwNfuXgMgQ5Ix902nrWnDCWKcczyRsmgXwhpyKH5+Bovzm3n8n7pw8pt3hUz1sDXoT4+af4bVRm%20FR6dvHWQtd871tuTInDkmfWHt646nwadAPe4Jvh9ezDP9tXjHyQn5CHyxoCPjHqZRy8MiMC1MgPI%20k+ITTgP5RK4awkpK2DDSIQzhP3yu++JcojEIk6dclTdEEMLmvxoh8mYDNCRH09ntFN8RvWXZbvm2%20Kfnk+m4h8qbxV59J+fnNP77P9g1i29YbaffWOLbQwwX5SR7Spm7ZcwWyyC9ZHIXqry5lnNFuclvc%20izmtIqu1B/RE/U5tpOgGGzeaOXwsDMkbxo3pBb7vpm+9cR5vZ9UquwQ0iJHRc/L2nXne1FCBT4fZ%20wMWg3OtEmbxBCtZfOujjKInAyJ1B3jA4a+Rt6bW6HvLkMIUKeeP4EsK7Bi2upwzt0zz1SZ7UEzo/%20ovd1hJeWNkDeQ/J2cFBtQXujr92uNy1TpjxskNJ2OvpxyVstG2+Z/mw2DQKHTePll2uwZsf2krca%20/Vqiv0MeWJrAAwaETg8aOmaPLJm4CQzCPPD52iZLgzbMHmKyPRXYl4l8ZFPIn8GNtiYwKDP4ST7P%20M8k4ik8KDOoiVwLXw27GG7uE73leFmjCYMf+eBFr2Zh+01Qbg35L3nJc8qUO2Bi4XW8XgrbBGDfS%207TXoPajnXNAx9SJbnacg5dFqpYK00nb88z7lmjAsQaN32hu6yw/401RkCVulNcUvo2sKs5wynxH3%20re2ZLb8GE3kziBDqgYJx/ZlOm4Zwx5DpS424bn9TZeJ5Wxq9EtI61/c6berEzQZjrUdjAGsHL3RL%2054KAcH/koVuDG20zYH0s9Xaa5+33/w0/1Hwrz5s8OehL+r2E8K5Ba+t6H+ElL+45cYS8NfevAZ96%208fVo6RMbZyMPko8B9EV9qVwQuGwdVslbY/CvRkkPLxtvlvIQQ19gz+DF8XHMZTmfvBnSoOV/7dzX%20wZGX7en7EDGOqVvO2SBiDI6+GD15HRic/boNRIQnnBM3Kz8EiXutLSHP/hgwX1O74krrCcky82Yt%208iEH+TAIOomze77GyvKBMOTBmLCt9420yc/JB0TABvB9qMvx9dMHrxemCtno0+RPur7W7eH//Pda%20OW7jUmb6v5fhzUw6jsLJW3faNJ+39/YBvVb9vZGRMmTylgmbPKj5AVVkj+u0lekn5VK6k6SddlO1%20P4tLu1AY6RKZRmjvIA9xpunWHKLIpDrVFHCfS4zyjOvucbV8OJvaSJGT/WLZ1962sDfcBvrk7WDi%20VIS+edI77wEiMDJ63Ht8z1udF4Rhj2u4BWVnkNdUHwNZS2t5WqRzwdwhBWufqBhhnbwtcZHnrbQD%20Se/kjWnTRyZvSKBpTRHeS3S2jvCCxVqtuVNiKPCIkSdhuJcN27Vwb155uQBP7Cp29Mtej8HQaJA9%20D01/KXuO6DvkR13R9r0vJdkxekvbMKfAPfQOiIstuaQvZmBrWLNLG/bPQNiebdSOJmk2dH4ueat1%20einQnUiZBs2tckykyggJg3qPlLTS0a5EvurBdB3y9EDWIA7KO6+1In9533K+tCvk8+m2gedlC5A3%20xheIIXKQFhv5QNicuLH9w0/V9etEnphNGQZ675K3jTraC5G3WvL5jHrL5E3EW/C2U4gxdYuOIMuk%20wD3OR2kLahtqUyMPqeqANtGiTdVtioWbpug7cQTyI13a14RKhjn1pfQB0kdP3I+HBdNBSQO7lD1v%20ozS2YTGVpv/dj6HnbQ+UGYZVnwfBmLEHXGsX9UFuMHa8+MDGfcgAitD+I9etYU/XP3ys7muf415z%20/MGMTj5ncOEtNF9UejAtycrCaAZ81mb5/VQGCA4NkdfQFSbHVfh2j5zER38+fWKdgvCT/Bgl9lku%20u6b75OlppGu9MnDMfsqzhKdefNr07VuXIdIPmQhP+qyVnO7l8uR8VKaevE04jskb8oautF/V2Si9%20jXxI2z/Cy9f/rQxco0x8XJEpcOR1vdvmcdBNk04v7cW1dOwfoYUwfoh1fLo31U+Jz3k3vsL18iz1%20wKaPVy7C7jj285JmvtemRxjtMdw8VXNvbishL/3e68+O9QSOAfMj26vfYSBlS9jzJHwUSnML+wzn%20MtQ+8rYv9SznzhgLKB42GX0x2ODtqB+El6lTD4TLnrEMv28Dcjnzv5wzNdp6OWqUa00dyOMi4oQH%20TIRdIF3CyPumh16Rv90PUU3evo7N6oX0yJu0yJ/cl+RtjAcjP8iX12yh96lNJ7RXRmveZh0HSOvo%20g8vC89bAyRt6haTbOeXPjgDpF+KjuhH5IryTOzxwpZykl2VUvdGG/EGsM72sUir//ro3hYojykTZ%201N7a9iK4zmxz+YucyJd163JlXVv5uJZBG3VvocVHD5ngkv6o37foSzm+vhdXkDdTSDnCWGNcebJF%20uRzrdwTbxihgmInXA0/EbvSaTveY+GgEhe1S+BSbDcp8m6wFjYGGyADm6+IuqEYaVvYQbWGrQ+/B%205Hkbrnk78gsLx6CpS/QFeWunos8AbbJdT4c3EUKn9WhH9b4FykF5IG/kfwuovT0m3CMz6PsYvWwo%20cyi8j6y3/eNV/GRctiU9b9B+lFxW0nByaX2SvJERewaJDFmWZeGayJvft7Tpy5JT5E3EiTDDTfdt%20T3i2SCf2cY/jtJVzhZ3jxTmApPDQ5dftn8tYwnAtnzs4tx31x69AQAApX9SlwodcXCOcTz8WD4Wn%20pb3S559fn68ByAODKwMx08AgwszfoCRdBk3GCq5jY/B2EQdSR/gqj7zpmu8jT/as2471ZiEDabn8%20NsC7V1bTppA34pG+p0P8omOPHcRF3k3I75xP5JnlkJzsRd50TlivD4N7l8yOsrneyz2lM9oA+8nz%20pni25+FNfY40kZey68WP0GW0PdJA5xAw6vcfr/u4Bzw9u065IX1a08g26cLCEt7jWHiXscg/Xfe0%20Ii82rni4Se7Y7Kpf8zHzc3hrkTnCR1gPX8KFnoNEIg+ySk6IqV724z57n973Phz1IBlF3uQddM8y%206RvQJbYBhIwZVgf20MoyjXiA+rJqS9rYe3GV5+0a0IBQGIAMYOgEkTdV8FPgWvJGleDJYaNRZWgw%201dTqJTg6bUoDPTyAl4YqOHl7sUbeTp42TfnTAZzkDNYRXoWUD/XF99Agi4CPuL78wC+LBKE7e9rU%20Mvc8fdq0msI7r+3T154zeXsuQCZ+ApD+KeKIofVrg7I4eet9jNxwfNr0fEASRv11C77mxwYvBkB5%20vzLQiQb5vVOmGZAdSAVkY7T4Pw/AAPIGWcQTMpqK24KmTYGPQ2YbkYVjkTcncHa8BdoHJAj53Eto%20xy2cUDSYp02XgGCQlhOaC8pIOdr+zrnaMO2besVTyhgiIpQBWZ50Y+Fb+D3rx7QRNogOe+qRceII%20aDvI0Msng/EF/VL/6GYLyB4ky8YOO5aMkGKX2+rcPYuQzaKbDMK8evPgbRD56ml9K3/rfGrqKmYe%20Qx88gFKXsi8VLmzHT0beMI5MsQCMC0ZGoLBP/amQo+TNJW0qgTcY8eS0RIPKozNBQiBwJfYhrJO3%20ZXpHPG8t2RSol4//e0TyZsiS+Jo0I1YQnbPaRk6FcjuR4oWTslFHThrtOLx/V5K3to0YYVP6bPSL%20syFjfo7GtkE+NXmrc35+5C3LOXsFArXsLZy8lYdQ/wisPXELz4G8+RKHgw+hDEzZO4C9gkA5ibPB%200wfoEkbTjj1ytwafxrL4ImUg55uPCUce5EV4jvcM3iNo2tTTb/oj9ffl4ad443SDvLmM5RjQ3tGR%20kwHThxOfDikAw2nTQigoo+uVwb/oYS/U3wVi98gbaTt5MUKsHLLeBc7ytCjHOQTjQr4PjshMm3Li%20u9GGRN68HeS1bA26ZUDmtgwWJhPHtgx46NCTPH2EEQgr/lIjwuwv/eV4Hp436zC15+0f71yPS97q%20vCBu/LbhNYiPvy4/a0Ej8LVVNmhf+m2vvSRCpTpt2vQxPW8N/M1M0ydb29GuBR2ZuvAXFgpp0xSt%20fvuUc683M8rXoXRweRNLfuwhj5D9M1t+a8wfA3mwEKa2+Ew9bxl79Z/JW2szngN5QwamTc9AeCKK%20h8mOM6ma9HXAi0B80tuja61P++lFeEEu8fQJedq0BdP2nx5+jk+FfDueh3tX7KFaZHfUzuV5q+lf%20eBrRL14eyqvpxCNYkrc4lyzoHVIij9I1ujwD1C1ybI1njC+S+TobPGtUU6K99LiGnqgDrYlUTHSo%20fj8j7ua/W/BQB/pMxhOTt3h66nreHp281ZDn7YgEbaXRaRiUW4JWkbePlw2qPBVA4PpYSn3kbdMp%20dtOotsnbh8HTyDmYPsMCeTvVQzXrC51mvTK4UC4BwzzW+/PEGcT9CNCmyFvuDcJzJm+jtj9CJm/+%20e5Vv5kXuz4G8Ic+ov44x1xVwO5z0wV36BIMeG30kr/faC9oHcVvUuc+gHTOYkifr3i59gJPnLUN5%20MgXOj9PzM1lH32h3b0/SgUiSyIGm8YB+2zSXViRGb7ASByJ39GOzS/LW97xp+tmnAw/WneOSOB0g%20FQRpzZtKGMib1jsynp0B0hVJbsE0K/eog/atYn/Yv+FYtwdXvbAg0CBZkKc1Ijx9aoHeCEHeitFb%20eN6OkLdlmD2xtkAZjkybjjCva5ulqsjb58sGVQiEFvnuwTUDuCR38vZoLyxYrpVxKJ/yYNrUNrxg%20t3hpoU/eZs8F9/Z4PJ8THpu8gTxYtDhE3k4aIFaxyGO/Bcnk7eHdw7Mgb1l6ZMhTuZehrw+8Fr5m%20zUgGtuEoRDLWtJ3vQQ4Jj91D5wuyuLOt9Mhb4Ou3z59eTS8s+M9kHXhIHJUD/aAn3vCU7aCdxAsL%20lCti4gGDKDA+AP7yyY41UtPDgrwVvanPcV+kEnIykvsxEW+2xidFZnnqI8YXdIHM4/WOx0uT885g%20LCMv9NTafJwH6vdPhVM8b07Y3senQmioPL20P0wvcE6hq0+FGEnCyHGdc32Swu+Z4YHhcrxnIzx7%20iFd7b++GHHwqhI1FibHAsR+2t7nMJY4Wo+vTCAoj8obe2vKpDO01xeeYhuyfCtkhG+EhHXTgI2Vp%2085zqhad59FLk9nB2TPrIpU+A6J6OL9mUP/qTvvgq/t/SXVOeS/NTGVyvRtZIl2uUSXrjPO7Pcl2z%20tbL2zi/NJ6fFT0JRBoxRDnP25vKWNkF+tLnePfr9iNh9b8jkDTuWH/ieg+cNGc6aNs3A60UdZs/Z%20UQLXkowW+eGd/Bg7CK+2w/12fNmD/MJCBgOyf+Lp/Rtf3+rfKbyAlAqQpiwffmgWwDOd+scrG19M%20Br2oMXndzLZkXOJ9a/WKBFlv7CFB8vId1+CZiNxVzumlgA45w+7egnAq73bNHUsDyI8tv6wAaBfY%20s6fEReStVRzrBCBuGGXA3oncCjMViQMY9oXn7YoXFojvRnPIzrehadNrgesd0pHXvdFRRd4u+XUF%20wMB45G3TLUO5B95gjbyNFkDfes0bwIhTt5cY7T1Ar2xC63n7HqdNVfe30VgfebBoQb9f87xV/b70%20Yb9yRX++FW5C3k4s563IG6B+e9Oee+W/xCattau9GJE38PDp0p8R3JJpvk8eeL78BRAjCADvDwSi%209f4QC6KlNVeODf22nnateZNHD/2RP/k9l1kEyJGTVCNSNUzmUl6IrQhnYNbpNRBxbsdTkTfIonQn%20oMM1fvMYuNjzdq3aIAKT0Tt5zZvI26XxwVnkDU3hfWMTaCx8ggLypk9SHAXz8UfI2xlTZ3vIG56i%2087CsP9Xt45K3+Zx739u06SWD5LXwwWIwyI7Jm8KHR2VZx+V8Y/B6TGTy1tqMQ+StUyYW1uf4e1t8%20DvcY5G2vXC0Uf4w6Zc5oV9iya7D2wsLl5G0f1KaxoawfFoljQxc+Be0hZsgzhN3x+xu2r+3vmjZV%20fyQN5Yk9u5UtXUVp78pZb9miAzxgnLNHdj82IgWBRQ+QuJFtuRQQZLYpVcsX3UDeuN7q3adN20+F%20PDLOmTad/sLx9wEPSiZvC8/bEfLVGL7nRd54WSDeYpT3LZO3S95oApC3TDK2cM3PYwnotV3zhp4x%20hkDTibfErclb61ljajpPZTwqeSv6J0+Mx6V4yjVvcy3NR2PyZqGsXlkvi/f+NjXcw9JubZ0Lp5G3%20DvQbnNfg1uSNer60nlqSsQXyIfzV5I2p/IFe6WeP0VeoF33nzR/E+Vky3uCdSMmsVQgM0618NLln%20X90WJlu98LzZPc6VNl4k1t+9eMHU8HW6XMcsV+ScylT2AjKiA8gbhBbChHycu+exkFzO0QHhz8Ri%202tbANfJErrleAoxDS/LWlipwtqzCheStL+QmUiGq6YbetKl1rms8b5fFn8NjhI9/KiTll8oKafPf%20r/wQBI7KhLgFebus8xwlb2cM4E7eeNs0DVBO3sq6Dcjb7adNH9fzBnHLnjeI2xG9X4K2ZOSPR+BS%20PCV562FI3qxf0DdYhsHaI0jcIoXUr84GdojlHlqrywc135kNaIlzNsaVHSvkTTI/F/IGWbkFjpKv%20FpfEX2tXe9F63hgnRLqp67xM4lZgpsk/FWL2rEV+i5Z2qPYG6ZLHDB1wLzxCdZ8gHC9ICGjL9WbX%20Ab80AFGRTWnj3wLkMbLZuYwOO67tQ/yaR133Uf6zQLp42fRgjjx4+rimqey2XkaeN9oXvxLjD6CT%20jOfJKpyy5m39vC80jXYyegvP23XfedMA/xw8b0HcXk7kzV9esMp18vb5T5PxMvLWkoytkh7zvBVP%20RO5QBurlacjbXLqJvKWOdCZaz5uTN3vyEm5N3ujs6DAbs2vJG4bw6CB5DagtGdqoubp1DslbE66C%206WN5dyX8AUhKjiCNWde0N37mJofxvxhvKwcGmo1jXuTxl5z0coa1U19mYPc4973VLXvfSjg/toEg%20rn+YjvGY0dY5r+IpbGc/pedbkD9/wcjO/V4Jo/SmdBW3k6bv22PbeBEGj9CiDE252vs6p53rbdUp%20jMX1fXVsOrE9stKueNu0Gz7L17muONh116vuW1iIFHv3gv35bk5/2sLjw7G/gMM1le3onjSoF8tz%20cZ88dG7ysI9853aBjcJzpmlPyacy6wUlxZXekJvyaR2Xxy15qWzK4+K9tnKucpGXTwv7/bksHqbk%20ncvs99Ixe+plLq9tlsYUNue/57g6t7q1dNAJHj7Py3QMwcXrN+kGuW3PuV68Yt8j4GFLYu3/rXAh%20eTMD1gzsGD3eoPHj8qkQBMfITSY2xZHxAzwZ9jxvl+La+EDkbZL9BGjtG942CF2sg7ssh/XvvC1x%20muetM22qxgvJoOHfEpA28ryGmK8BnWLghMcmb/QR6ulM8sYT97V1fxQY6vkpuQb9vn2ybrGnds9u%20AbRj3pRHPrdPOuZeBFmg53kTsGlX2TEbLGjr1wAZcn89E9Qv5O3SeiD+0XZJ+Gun+nqeN9kUed7O%20blst9KmQo/AH5WIbmOKTJ44pV2wGbRFbkfVKWaQ3yIhIil6WeAwgU/uttCPIZbgV9EsK6FVeN2/f%20nbGmt+ZNocRtWo/92ThlzdvbwjAhb7BSXrUGNFCYaQYNTAYPZsqxPwnZEyvHfs8YN08ldDJd29ow%20BNOx5enxv8QgkbfeNW35HvIgv1+3DhPyBstWmHbr5mdxdcxgoOlSkTcPsyJTu5Ee4XkyYFCv7q2k%20w1Mujb93b+/mT0LlUyGcUz/+BGvXOcfoIVeOc/ZG3ZIneVPerN8zNsrw7m20SzZ0lvWGziljt64P%201GNvIz4d3td1UL5SNs6pvzZ83vbUPYavd/8WG/kxOPTu8dmXEbELlHtlkFoLeS3mtPfJ04aiPGvk%207RrydSl5yzIyPUf/vAWCvF3+IHM0PuWiXa23nW20b5tC2jhnzwwFfbzGdfn1oGnTM9JGH1oTpnVz%206CmDcwjJT39ZmM//DMjbeeVEh+ShFMlrqddjOKPu14Be5JVk40HdH0J75O1L5+exKvtwOzmFy6dN%20i2HNwJBpz4+yrjHPXPjeCwt6EtoLH9ALUSS+OuMIGLS1tSDyvAkiDddCvxLANOqlP40FnmzN2+//%20q/TmejeSASA+EIVbQm2D/S2ATrNe6bz5Sdw9c2VdxC3AUxtPe9lgYPSueUqmP1L3+3vT9Vga2vkY%20siNb8b0jkzfZDJX0McjbVp1CEp7zCwtHyR/5Xet96ZE39MwSltZrdStc6nlraxx7oXGOv7+ZrWK6%20T3pFxzhU8LhxHduFLWHalbLeCjzgMiUuacnrDPJ2K88bfAS9QNogcHgJsfVOQDtch/Hn1rNMW7jY%2083ZphxVoVNMTq5G39lMh0Zn25hKdD2+Mn1ERg/i6wlNyXrvVokvekLFTkUfh6+DK72Ve+jNPTJvS%20QfpYlvsYeStT3U1Znbwxbaonebvvev+ByBs6zeStnTa9OXmzzZ/2EvFx8naFob12kD0K8iG/XIaM%20H528CUfJGySLNaVq2yPyJq1i37QJrcZ92jR53ki/elAu+0twbbtS/L0gn7V2tRfY8pa8QaTYn/GQ%20uwfUwVHy1i/18ioPfpAzeeMgbeyxY/+Y7iAjfc/beRDxEc4ib9fWfQ9TiqYX8nDSacdOcp289XXc%20Tps+Nq6fNm0G+BpjRVMJE3kz41IZFDNeW56zFhAreYR65K1N6RLylmW8FNAipkv5iSe9wHD0N/QA%20nWNM3pa46FMhDZy88cJCs+Ytk7dbPs0BOtItyRt6fVLyZv2pddWfRd4eE+Sn1+5f/P67b7//+qsv%20/meAvJO3JZy8/f4/t1+ANu7xBzbW+6OFz+SstXPVtKmlo2UPZ4B2ddRzljG1y9UxZAZlI/y1A3iP%20vDGF6fsTSMYeMPYoz/0Yh9Ud7CMP0LJZnENCWOwvm8KMmJO3G9rqEXm7puao+1t43rC56KT1sDG+%20Bnlbtk/63ndL3rqVsLMTAhrV2rTpYfLGgG5PqmBP/D3kLX8qROu7LsMshy90/Gydy9JnCpXtsPfN%209AyBuJ3nraCpTx8ssufN8kEnM3m7/dum1Cl5HjN6+9GSNwanbMxvTt5sO9vz9ljehIx5kP3qpI32%20zktMIm/XDsDPBbcgb2rbk+dtYFdF3vTQOiGFz+SNdFfJ2wH7DUS+Lq1J4h8lf2cM4L1pU40XTjLS%20w9qtQB0cJ2+BKkanztr+Tvi5P4be+9Oml9bkEgvyZgSSB+FrkMvwGGBpksoAF/jfL7/4McjLvp4K%20ffKmBuH7UFZW2egYpHdLO5jvuduxGBX2Z5C32fN2DnnLhpi0fdpUaDpNzc7DNY0cM+qyu9Gr5LPj%20Js1exxToHEvyFunNqc5HPFnkDp3hddbIn6EzyoPxnzxvFge9q5yPM21625/HaqdNGVyy3tr7Z4N2%204+QtlU/kLZc497M4Wv4VIBje3sr5rUE+2dDy0hIPP7zQhAeAwSV73jzU1P5qKet7t0bOez6uJarP%20W/KWidFR8oY9on+pP42mTQUemuqHqSXczqX+CmHItnYbqaU19UD9XtOuFD9jrPW4ktvVXii09mPP%20m9Xlip08EyJvwrESrWNB3qzeXG/FpqC/nuftTBmwkdgxjYtLUnw8N8pQEffT7EJflkzeeLD6/edf%203JZB4tir32fU/OdMjS4x9LwxOPJdkwmVomqhCAuxefl7GAX/uOXb99UAVBdK6UfhW/KmznQEGDml%20R3zO18gbnWeLvFEG4ajnTWWoSV1Anal3by+e7IWF1U+F3H7aVHV7K/KGTrNe0Vk7bXpE70dBqbLR%20A9d63nqD5K1Bfrn/Z9BPR95mbA5vrvNU6x/pLXq4TW0LSj3l0u2bSykyecOeXON5o1+F5y10Q79a%20i8/96mGqA2RoyVteXwzaUvl5p/ztddqVt9Vy7ujqrQ/axyI+WKQRIfjr7Woib4uYu9Alb8WOdfvK%20gTLtBXUQY9xlZVjDpufNytsjb2eCh9xct+55az4Vsq/kcyjKUJG3kzDnUEvU87zhPGDPlycyeZti%203qCtjHDKtCksFEP7628v/M0WwH2+MpyfsAWuYbxpTOxji099oBw6kc572z9f/1lcIzxxaZg5PucK%20QzzynMNbZy17hZllKvc5Jz3kSmlpU5j2uqfbpKFwkcfXqhyk3z+e4ym8Xyvp5zBt2MhnTifL3+pw%20it+RedKr9GJ7rpOG3ythuUe4nCZ7yaI8qzCD4yxfPo78Iz+lrzA5jwgbe8lX3SN+SSeHUfp+rRxL%20LpU/x5vSKvHzPt+bw4acbVydI6Pyn9Ijv3JNYXrHWX95Uzmqa5au4iKTjpXfFI64SY6t62ykFXlG%20evkem64TvzaXkLf3bqRZBxrfiewP5LcAD5E8eJIv8mOwsWExEKZ8k0yUR0Yc4paXWkCcMknYAvlX%20njfbb5G3Lc+bT5smQtkjbzVq/RKWda71x8QjDHV47XfeuuRtAMJlEnIpeBDvkTe9bdpOm16XWx9P%20Qd5oq4C2LfK2zP0ceSbyVvqK6/XKaVOcA2tfsDgbTt5e8sZsR0umw9G0KfZNS0TEh25Rz13y1s+m%20d/V8ge64444W9372GMAg+y8mGAHzAd4eSoHPIjSEgbDcZ9OX1plaIayTMIsvMqdwa5vPPpS8+Q4e%20Rl/nbTjuTdfevAkvgF3P4abtnV23TfddpveWR0qjjatzl8HC8xNhyJTDaKO87CuZdmzKQ/H3bnxT%20NJ9n2UfHeeM6+vKZlw9Rx36t6Jl71OdaefbkOTrWuZfbZKCd5DDKl/Mjx9qUDukrbZ3rmM1nSdJ5%203pSGjkd5K4y2fJ/Zibau1vJka/Nt77Xp5XutHi65rns6pi3wzdpc5hyP/slepFhAzpi1/BoPoHH5%20dBzzvG26BO+DzOPiMfV9r9unwF3rd9zRw/faM+49+r8A/2kse/C5ZW1fPG16xx133PFU2DaK90Hy%20jjvu+HFxJ2933HFHF7yEpE97ZLBGiM9/PNxkwbNIV0O+Ol5/piz4ftwIrD1huoifDkPef5o0KB/r%20dEmDsnz5J9Jj4xdimA7xc9PBH3/+6VOnpOMLlzdnIe644447boc7ebvjjjscvjC3kBIWb7/49Sf/%20vAcL8jlm/QbEBVLDa/Ms5tebV5Ccn3/i+L2vB+OcRbu6T9iff/rJ18J42oUU6f4qikysOXnz+oUT%20rpDrvaepfJCTcyecdkx4v172LNRuARHlHmtZeFnB0/3y3vMQQWM9FGGIzUsCo7TuuOOOOx4Ld/J2%20xx13dGAEzAib/0bxp/i2EYQF7xPkS4QHUsa329jzszKA+/omEm+yQub8rU0jRrr/wkgWHj08WfnN%20OPKFAJJvEMHZwwXhIx2RKdKHZEEmOYcEer7FIwhp4z7hIJat542F+4QXEYMYivgFeZtJqABhvJO3%20O+6446lxJ2933PFfhZGZNQqCVyrfrz/twadAYotTiFGdmofP9xvydAkB8jwtXaVVyQCqPLinc47b%20zwxEXMif0mCf5VL68xtlTX533HHHHU+AO3m74447EnrE5E5W7rjjjjueE+7k7Y47/sP42hCzOGvJ%202qWEbk+YO+644447juIZkreRwd8eCKYQzfRMIO7mv0fgMZopGcDU0oycer4eqK8s7+9Dm/ql6SR0%20yqVUq/KlcH61nOdjR5Xeuaj1HZivxFH+O6O9mmhLK28qV86vTcFhYbvpNGnWsVbOUry4Xu426S3D%20dTCFGYa444477rjjO8Sjk7fe4DvBBptLh5nWg9CierW/Gggj3iJ2FWYNKWaJc2kZqvIP8y8h0v2c%20XxzPV/K9Wb42jSqUY5CCo++t2UBTnirOJFeBnedj3/nfLZRQOa8q31EqnXgLzHF7R30s709Xhnlt%20pbkXTTpDndxxxx133PG94VHJ27GFvnPYtVh9T8x6PtPdNIjVMfrx/Woz8K2EHNzbB5XhaBpt+Ol8%20Y8Be5jNfWdwraXF94Zk6RAwWKY/TSHkuMUinoL4bZ/63yWeRSr6/Vq6BbIv0HP2rNTbCWH69EPW1%207RCrWCnvgVQKjse444477rhjjCeZNoXE8SkAtjFmg8/v6v31qg1bDwhKk9f6+aCmPG05FG+b8S0n%20fnsM8EkAPj1AnHZ44cOeXCcM4LMFnPPZAYE4kBd+48zTKIMqnyDgm1jtD9ciI9f5rUBAWv6pBbtW%20SxqfOeAeYUmX/DnP+QPPz8Jwj/yQB1lIc35DLqAfzA39fPWyKWz75p/uoVOIJPL4h0qncPOe8hJW%20spE28vTyJy/Ckg5pcuzlSh98VcroNXQT+p/04VcMiWBQr/peGGEI2/sRY2TgkxX+hqH98zbz+q/F%20b1cC2p3nn/Tvn68o9wXyoxx8OoM0Fx+3VVss+lfdsJGm6zjpX+3kzZv4xhqf20BG9N9+MJew5J/T%20JA+126wj7vkPr/OzLX7d8rHz9yZ3C9UNdao00Ru/9ZehdhK6ibCUnXR7ffCOO+64447r8cjkLQ1Q%20Xz77gLNl2BnAGJwYODQYtMhpkOZMBJap84PTQRpj4AYMUHyJvYV+rBgwKDEoj36vzAcr20NkkBU5%20+CHeFuTPPeCkrwz03QH00wfPT/AflDZCMSHpAx2JLCI3AyofRA0YpdBAWogBe9LXt7Na3fItLtf7%20m7/j0wwGvucFkWgB0UWXr9/Fj/eSPrrK+WuPPrmv8ip8C+qd62yEEeH280TKJkJkesr16e1myj/g%20ZIywlgZEy2W2Y+K3+vf8LU0eGkQ62airmugGCUVX8Z2zuEfatBkhrkJ0g5BSHog28cg/k1fC0TYk%20A3VFHZH3h885nJX1TciV65trarczvjr5U1+irYjIvX5Tt1P/pQHaZCrTP/8EScslF0TuuKf2ivx1%20n+rFfL7wvmd6HdkcR7q3LG8f1CX1ir5oIyOtkD/1pAcSPUzmOPJ6cw9Z1d700OFhG/lld2UrvG1b%20uvTzifAXICttYJLB4tCGVMczkCPaMjIjB3GxbSMd+sPBdD9skbdhS6PVCfdo/2rflEH2oX3oUvni%2024Fm9+ycdGtbHHHIV/1PfVr2uZWBOLKrPECpPlzmyc7UsbLuOFa/cxSdKIbrNukOGaQbR9Khy4gt%20tn+0Afo6cmDTBKXLfdLxdIsupJsW0gUyUmfE47z9PiLwscvuYc9Ajtsi5A1dRdqzo6V9GAVyfkR7%20/BrtGRs1akekW8pOGWkrS/tncqgPmcxqJ5wv++1c19g/+gjlpX5Id6m5p8Hjkjc12FR5vcruoTUs%20PdBINLAvFQyBmT0/NBoNOiIGGTImhEfeukFlzBWdPT+KlyFD6elY3hog6jQjjvLT4E2aTkisoTWp%20ToaMjvTP138quTPUeJWnG33OPY+6Y/AxUsLKMNGB/LzN3+LhjWnL8fnz/O0sgQ6DrE4I7R+GpSKj%20HSjNnoGSrgC61eDlerOt9SYGvno7QW5koPzodgTl76TLwrZpTgTMBqIgYOH5pH23BgT5SCMG1Riw%20PH83HnVZkJ90yE/nbCrjDCsDBMzucUzZiOc6bmRV/cvggqy3DBEA9Sc3Wh3jCUhPOWmAyH1qkmIQ%20/ylQawagZ8nHXdoGhnsZMhDXaUPUpw/OPij2sEwD3W7ZPgg0aQO10Y9W1z3dEm6yfVanskG9wTET%20TQY6wjk5mgYxShWAyKMHoH5O2N7DJiDf3O4J3/NqB4JY0MbdFtmxt/lOeO5LF9g4Pu7sD1KLsFEf%20pJXtAQNvD7Rd7tHPsbnoQDK1kA1S+WgbhK3aiLUhZOWDz6TFhi2VHaW/1/0o5FWdqG/Snki7nT1A%20RsKzUXbqAl0QtrVj2BeFpa054TI7RRl6jgXS9rEkkXOXodOG0MFky638GgPrsTT0orqTjIRHbhwH%20bdqkQ72SlsZT0gk9N2OUETfS4B7xkIn01aYzsEuEdTks7XLVw/XHibCB1Ad9QH3Dw39eOjCeAk8y%20bapK3Yc9YY+k91yxVobvsXzHZO6Hfvxyn5/j91h3Z+P70wGDAYPAcjDql0UekBklXIewEi4/6PTA%20QMog5sTCBjhIOfIwiMzUKsAgxj0G0ulhgoHUBqqakM4EnnSdNFm67pEl3WYQ84cGu0fanz5/cpkZ%20sOtyBgjrg6aFh9hJXga7maQqfXvgLL9mwX3S1sMh+q6lmOsiBuT5AYWtHfzzwwu6kNeOrX7wmx+m%20CJ8HcEhDKwO6YTbBly6YvIA6muO1MYjzZcqTuiDuGmH/9OGjy5QfwEfEwomN1S2kRGn3SBYgXeRX%20/c2eQhDpe11bfq5TI4ycO4myMrd6I47amHTlRI62WnQzwWRU3UpGPeCxtfpATk/L7qk9ipDNZC6g%20tq4+InBt2UZjNiO3A84rnaW+Sj/JD7m0QWTqtf2nwjMhb/0Gegw5jda8raGOtwcRahS2Tq8fthd3%20T3o6m6/1jmb0rm3hkjg9WDqdgSvQ5DEIN5Jkv4TjkPvTENZiHM8nrrd38/k4zcDW/XMx5dapq32S%20PK6860iypPL41VGb7V7vlWl5rbrSpjPKbxO9vMHoOli7l7Ge9t5UrsHleeSYvVT2plyHu1yes7BV%20rgOo2vzBtHa2V0/14ra9AktzS+JDJZrS42+JeZHch3I9BY9D3ooylsU7UOBNhR5V/EbeU6USMo74%20C9t/CrSudqF9Wt4q/1pn3VeyZagsQz6K4969QHueMSxv2V+P81K6BdopglWMwh5I45T8ngmWNRtX%20putJ/lErmPrJ1WXt53B40OyhJ9tQ3jq/nh3bI1EVb0M3h0t4ML35vBy18TfSC0Tcnqz1tV6IhF15%20zRimdqVO1/uxxa7ur6W2lZMwDrcnBYXJ7Wqz7x29Dlb1Qp77MAxX0vf7Ka9DdvUgTiRv4ZbFJYnb%20sl0EndG6HvM5UwCCu3rTOS7leV1HuMQFruPqFEhTDQK58rqeI/njxn/5/m9f7/Hw6fOUDpWSpz64%20jste4J5IzVr+7b2cP8hhcRu7S9uOcYXne6RR62aWjetVHsWN7scH8s/H6Da7vMnD75teaAPZ1e6y%20NXmog67pBh37WgPbs75D6w4C9TSV51Fc9m35/V46J95U/kY3OU2Qz6t7JtMi/yYPId8L2dbjqd1y%20L8vm+rZ8haFshvX85/za/Dke6YY6zaQj5+FtqhyDVh7B87f6Z4qG6RvWkzCVQd/J8c/BsRSvNrQp%20/pGcD0m5S8aU4u4yWZw1+a/VzQpuOcDtxoYMh+roSpyVV0W0z0JHT4+pm4xbtZuzy+Pp3UDWUz1v%20kDbmiRlkmIdvwVw+gwFhWNDOMRsGvXfcbsRnEGfOnHPefNQ9iI2uMcgweEzhvkLsUh7luuTRnus5%20fcgAizd/e/fh20vbePPEBzC7z2DFMeEgjR63kX1Kz/LvXi9x2M/35jKxtWlCYP54+fbbHy9s8LNj%20fzHA4lNeZCJMThfS5KSPQbmkzbn038qWN9JUeTmXjtmkM22k7bKZXGwscpZspCHZ2LJOOM5puey5%20Diweb3yqvFVbKWGm8+peI1+6R/o6nnWjMr6fSAtbm2Zb7rhe13Nbp7qWw+Z7OY9KF+m6n3fi5nv5%20PKfjZbQyIR9lzfXINmoDVT1YfNeNHffSadMgrF83nWUQjnLRt1irIrB+qLeI+hJMxrcxmL7ex2yU%20r7WhXdu1XljKiv6EtQca14WFFzL5BTksgyn3BelKaOMiK30IuM6auPlhlXufvrz/9vbhDzueF76D%20XtycLzLmgb4uXx3X69/ahEA+6FJY6CbHteORbiKf+XxLN23c/CDZxkXGrI+18rVx2/ururHjVmYh%20wq7HHclI28xhWxlBDr+Q0Wyo0MZFb4QRjuiGe3vjgnw/15f3iyQjdmfkCAHXyJjbqsdN+YKc9lq+%20LWKNXKy/o3/Qd+FA2TacjUdf80Zh8iJgFJKVjzJbg78XpM0g//aPd5XSqMw9SiSMDCKVBkl69eYh%20yJsNVBA4PAYTObFGJuzN42JYB+ZJg7K5B4oO/TbKy/bwrvYY5kYKGAQIBxHKcnJdA0QXJU9/48yO%20eyA/9Oa6scb7/sNfC9KV41LfuYON4B3H4uHFffPqs8sRn+6AKFn5aSslrODXLf22btbKSHujfNR3%20OxDlzt2mewm8naT2fvN2U0A+qv/KgFnZszxbQFb01PaxrBvqZ83QWYiyvxWW6XOF9olsLD5moORa%20Dsk9ygEpRX7aNIOItx/bU16/Zm3Jy1vuaeOah7Uwq+f0uRTX0+JaSbu6l/LU9SmddM6icIjbuw8v%20fQsSF+QawjWlYZufN2mxJy8/7uTJ3s9TOrrn91dkzPkpjF/TseUHmVc6U9w2Ta416RF2Oi7y63za%20Wzq6rzRzufN+yjPnm+Vr7uW0/Pogfu86xzltD2vHHibJuZBR6dp5Tm86V152XTpZhG104WFL2ro3%20hSlx2Kb4RRb2ysPPU7rspzC2V/66V8nDfR2X9Dxeahc5PPs2jvLz86JHha3yKmEX+1KmfC2Hx2ZI%20nhZ6oMHZk7+F6S+pNJ93Ogv7yVszcE9Gr1xfmktgg2w5yiFQ0uSlKV4kNgYEH7ATUFTt/s1pBsIg%2025O8pYGBRtGQGaW/ePqvUmhTs0Fbcd/87YQN5X/456uRuHiyff8h3r7KZdBghizeUGzbg7YhEH9E%20Xhl0yQ9CobwE7iED96vB2cIoHjrifCqfbcThnIFXA7nc0eRB2SA2IoqkIUh2nrD9MwLWUAkbbzS9%209Ckx6o5XqyWb17HHKrC8ep1BQF4Ih/JVWVpC2NMbcYg7qgsvr3fMIOqEV5mlH22eX0Kv3vCu7YXK%200coWKexPZwvIRXuBUGtQ56lQZfS2UumRN9iW7S/a9D+uI8mtdhQ6bnRvBEjtKHBema6Bt5NyPIKM%20+PcCSvThs7XfUsf0PX+A+lK32Tvu+HFxe/vSeuBrWC9MtsWPD4wHl2A3eTsqxig8BWLwCAMTr75r%20AGMA8EElDaQC8Rhkg8iZYmyAkbJ8wLVBBNKgp0+eRBmUHj58+fbif28rD8pSsXHMNQ1IMGjWuv1h%20g5u7/y3+6/cfv718eO15vDH5PQ+P+K/LQFlE6D4+1J6H2mOTj4MIMIguBtKyB5QX4gNBonyfvxgp%20tX8PH1/bYBNTfT7oWnzChYfK0rKNY5EPykhZMkGDmLncpneFW6TDJdtDzriW9Qm87l795XXw79cH%20J27oCF2hJ5Wf/IjPJtLYg66KWKEb4ko/1CvXkbHVG/pEPtWF2pMQec75ZpLn5SppKU/l1cuHa2w1%20UZnRli7r33Vm8iFn1rHIU18zezDHpI0wkFMXtBv2fmwb1/0zAyYD5UcOyqoytiSGc+qYTybkdKhj%204pMO9UEa64bueeO7Im9qN17Pr769eXgx2Yc77vh+0bN+ya4xJj/yw8n6bMLj48C06cZQUoxIRi8G%20X2p3goXhl6Gxaw5Lg8GSwZUBkQGTjUGecwZZkTqu6ZxBg/lmH4wsbQgNe87JjwGTdBiciFt78mYw%20eJMW3juIG542uWb//sMI28dPfh0Sx5Oul8PkpywacL1BWTlEHJBP5LQHZPMylLISrweuM0BGuYz0%20mu5kqNnahkw5c5oiU204ypYhuYnHQJxBvVAWD2P3VWageOicgWPSjW0cUw+Ck6QiH/Ey8fGaSece%20ztLNeQHOIT/yCDqxSlD78bRtExElvZwf90RcurD7IlnEFUTCSJd7VTly+qA9byB90qYr2a7AKJ2Z%20zP0adWRtAqNEeHTp5TFZ2vJCZnxq2afF+Ujrq4hPG2SjbblumTKNdXaBDbvxDPG9ed4A/Zv6wPbR%2056jj71H3d9zRx9yWsw1jHH4sfL/krQwGocLy1wy1fscR4GHBuPuHGifjXYOpJffE2J5FwRA3PcVj%20gFr4AG2DAoMxg4vv7VzkjWPCoFj3ir2PDxt++Px3RWzkJWFgYrAmDgOW0oMMcJ1F05XXDRmM4Hyw%20cjoJtGuv3pvMX8ILx+bz3GY4KYMMqA/uli4DHgPi2qBMGCcPFoZjNsXHg8eewZSPXzqBtDzfWPn0%20Fqy8gRMJNojcsPFWH/clK2nQAdCTl8/2wj9O0CIeunEi/c9Xj6Nw6HIa3E1mysbLHKxNQ6YHpq0t%20Phtyuk7sWgvKPPrZE0C6yM66Q/J/a/l52p/ihYzwoMU0N3WHzgDXXZ63EY5pbwgFebWElOu/vbSw%20RsgJq3Kyp9yeYqkX8hGQDTm8fimnhScdrpEfpH8E9Ec49ONlsr0IPOWda+McOOm2MikvdKj2i/Hj%20noezvUgy9S9SCtAT8vnb1xaPNLScwNuh1XG1yD8tzv7e8H2Qt7qVYOOog0/vzZaYHfqb+kj24I47%20vh/0LKCuxWyTO38Y320/OyTOtpw1vmPPW6AMZxPwYuGpAkyHYtBZc9Z72xSDiGFkAPApSBuo2DtZ%20KgTEiZAREjbICgrjzRTi4emAMPjxtMULDywmZBDh5QI8ZhznNBlcScsHXF48sIGcgZdB/tWbeJOU%20NW7IE/E/xEBuefOTNJBU8gm5/3YC5y8x2NbmpzwlI/loIOTc95SFexbXiYbtKQNlFsnwwfJXy8vu%20c07Z0R35Uc5fHySDiFz8DAvlZB+6sv3nyEe6+fkD4UN2ykM5CY+eOXcZ7Zzr6ERv2xKX+56+lUGe%20LB3P+ogt5AvZJJ/r39IgfTbK6N5J1XHakEf5k5b07PJYXAiSwhIOGZAZ/f32Z5QxZAm9kK/r2u6r%20HVE3OWyUQXlYe7A98dRekF95cj30MpebPdcVprdRrsinxEmbE7jSTs7cKH+02Vl/7KVT7lM26gj5%20VD/oFJnYU37FIy2lQ3zXlbV5yk580hmaUiO+0z0/vq3RPQr09azJm+msBZ4IX0Lx8PDtw1+/u1ei%209bLfccf3ClkIHtB5SOTBRN7msZf5XLvyXZO3bGT9yIwIRk5P9n7pS3zOIGM6K0bHBwp7svfBz4w+%203qwYCGIQ1UA9eb5K+u4ZKPmkVP06cUlD3hL2eYAhvdjywFUIRjnmuoijysOen9Fg2pS8W3nce1iu%20QxxEWCgfMigsngsRB7wang7eDRsYRVAmGew6aTGY+pRr0RtpUgbuVTqxexCZ0EEQT8/b7kGmQw8W%2073Os0cNr4ro2skkdoOeZHEk3kY/LSR628QPFU13ZRnkgXh7PZY9BXDpBJsXPpLPeghAiJyAsG+A6%20YdBPkPmYFlc+6MNDmlwfTK7pzWDbiOty+z+rm4fP0z3IGnJLny5/It7yoPrUuIVRO4Lko1fKJT0g%20G/n4Q0uS3ctejjOoN65LNvbUB14x0gz9h064RrpZj0dJhfIC7JWGH5MvZba6Wda/lc3kQUfUs9d3%20aUfIS3zaA/v4983rhPu0GwjQCKxXybrhWB6/pcaOI6TpIa5v5bFG3s6Q73rUUpgVNpv60trK39++%202sPa29//5+cxqD0eFropdquqj3JtDAubwtAH5cWlnLTXipRW6WUJynrgbtiFpCvpCL1rI5Swa/mB%20Ks8WdRrLNr08D11Feelj1L/icT3WaPdk2bi2KufTgtmmrvfNZO6VKl+fl0+12u3GPEjeLI0b6+2w%20520pUL+gNeYwqIknc/b8Y2BiY5BiYMzeMo5jQIiBZJr2aTYGDDYRAMgDx9xjcHGPAoOUbRAYH1xK%20nlM6DEhlCpfjDKYi8LzNaKs68uCqD8RGNIJgzOSQYwY/HwSNBEDiXr79PJXPy/05fjBYxIDyKif2%20cd3IXxr4gPJ34lnKKOIj3dGRvXNbIxc58bB2jD5EEjhGf9KdiANQHWnwFqlhIzzp05EykI14rnfy%20NaLAlJ3Kxl5pkJ6uoy/XmREH/y4XRKrIzIYeKGPkEWRd+nGCbCTJ75mc5M8ZOiLcLHeQFX872Qy9%20ryUsU+1srhuTm/ZKehA1xZVseMkuRUVgyh694u2TTqa8LF/Vu6bgOctptBjfCVA3rk9rN+iI9Kl/%209t6erC68HkwG8qetEv7fb3X/QB68u2p/vrd6LneLHPNfBhG89R9ol75W1R4S7KFPHvzzIA1saaLG%20bs/bjY1zi6zHnLc8EOw/2wADefPpU2vDeSkFUG3cBBv6WOS8Gv7/b+9c+Sy3la/9FUIDz0c4NPDA%20wIGhAwMDQwMHBoa+MHDgwNCBAw8MDTwwbz1VWnZZlmz5snf35N+rf27fdCmVpNJSyfYOMoI9ib74%203XTMPl7YWmIuW3kmqjwT3PRATnk39HFrvab0h9NtyLSJ0JXrSHarPNO60JttQeD+CZh1RJm8TfQe%20E6j07qtcZnNqeIqLsMt6GCdvR+vvHA4981aLFOcbgnYaK0ZbA9AWIDMMBAwoDPgQBAZoBhT2MVgH%208WHwbctiA5HdU0dmz3nLiIkg1OlgEP8wAjEKXxaDjNkA5mSnkAbKoTJ4OUx2Bkr+oqMFqeKc8Bq4%20kSZIzu+eJjPQJZbGir1IKun7MlYx7hmkQ56UexyhG38ezYgLBAaPF95U8oh6yJj1/+FLGJAcBlJE%20Gno+DZlVx5z78rHpfvE8n/2JHBMGQD7QD3pjSVTkrQZX3QtqBBoPHPlK/1kPzFwxCDJ2lBfyBrFy%20Ylvk5jnMCVWbbkvQh9eVlR0vFASUpUqRKMpFedUmRHLBtC+6WGGjr33+HIRr3aYiXfKRF9NJmfXJ%20CVO6c/vTFnWc5ClhIWn+eAAk/kP8yDmkLR6XOE+Ea7Q0wWMd+cewO9oaJ2+vBNQhbZXy+LLpu3du%20s5iMcO9lEW2Dra/xNTJxo31mAuLHtjVJmSHH1baX/xkZRyA70pN1C9hr4jK57IE+L/uayzttRVeu%20Q8LYdkaW1wzst16gGqm/TN6Wtn877pK8LcNSR/4Jpvc/u+3gGLvmvx7TGYuu4rjnzTAqSi8cBmZx%20T4bd/y+hholyGUB8gLOBTF4gDLE8JBrIt6COvZqRWiejElvGDkO49LwFWmUAcu9nkiLI00ijYWCm%20YhnICE9npREqXpCUecCGELY73iwJ5SMtOrWuambempnQ6NBfTndKLQ3ONUgfkgTZ0PNjGL9WmWfI%20kL+3ozlNvXDg+ihyuyfIdMOyMvLpI4gCYSFrECnpCeI3Ar3tiuwcT3Vf6RZ9ZcOrZ/uAHuiHgHQ7%20/ka7Bovrqf0I5Ef5dQ/dUF4RXHkOIViLtt9Ia7pb3cPLWtd/BvWAsUPHrouyLAPmHHWkWjU5k6HT%20tdcC/3BmMd4ZtGnsCf0R+eN5Wrb52cG8EbZ1/blbDPD0Kz+HBH//L7dZ9EXuPULOSLOvm9jC7iCD%20iETE23+mU94U+pZf+xIb9ko2fLpXbcv7YVM5x8vbkhndZbJD3qvy2Zi1X97lpjIs0iZdT6sOv0y7%20juv2iaXPpt5Dz94G0BP2mHHGjiESCjeFaZaDa+t0l+evcYv27+1s0lNfbvTHJBxnQysuem/FY2Ny%20qeMa2A5//t/6Hx8Bh7wB9i0v3x0YJm8t08ugp7dNUQoDITNb2CaD64RqwEBpXc9buo5CpFg2OiHu%20chqgJJKBankOeiAO7mQqCjDkkDaDWOsNLTpbi7xtgcEQuRgc94YtyJXyZkmK4yhjlDI8UbFk1XUN%20F5AGZDcPxhgx4vZ0RFjyrD1zW6jrDx2q8W8BGdALMgE3NLZBUvztYf8GWmiM9iSCVMsehC2el4S8%20QGJq8k4eymdqV412BzHslZ/niHRPclJ2Bn9mWchG29wmrT1stwzIK55HNo4xGtINoLyUX8vH5yBC%203W7fQd5Mt6VdLXXUlh8ZqcfXBgYyBv+swwmpXYSBngfEuZxzPPWZqX0No62zcSzj09/pT+rvkDY8%20bzz7Fnal/pzC1fxnj1CvzQiEc+JU+ofbamx5ibtlywiL/nvyUibut+qStJdxeb4zJoEeJ6WJDITv%20ymjxyItz7uW4WyAc8dC/0lE+9KOtsituyGBjqx1nuRhTZiifjWXDgmgP64mae41K+WadHcGZOPeA%20MlF+bdLZli6wZxAqwkivWl6mjubSLMu1t2wa9nkep9xJ07I1N+HQsmk5KPsAwsEutadhYSR5M21G%20xKFwKABmyl4b5CgfQwQ5hgigXK8YO5YhUCPOrmJmVYqn9PJe99jUiZSOb3YsY61wivvxwwd/YcHT%20sUrP9/OW80Fe0iVNrtVxPd1y7PJY2ByPsoU8EUfPEykOW85P6RG/LgfHipvjKHwuv+u65Jll9Hgd%20+dmUTs63Fz6H9TZRPG9sECSFc8+TkTevW4uj62x4RyAt8aB9vKCwuF906m3Djltl0iZ5ch4KR1y1%20M+SAvCEXhAq3uNokumNmnONnPed88z0/TrLV1/nkDnohP85zOvVWlzGnXW85L+mqvs+eGSozVcpe%20tw+F65Xza4XISW4/edAO4jY/X4SNYtKFp2MEpEUe+4Z93/C7rCYHe+D1YeSNZ94m+0jbtnq7A5Nu%20SrroRnmvERODIAWFPCSbzTG6ZMuTMw9naffTBTFZrOtG8uXBm7KTnvIkzpxfTNy5BohPupIxb6QR%204Up+nTExEMuZpKX7nOc64Zz8gowt05jjcif0qGVPrqt82Cy1wT7mtEmH8uoa6czl+24nnTvR0tkJ%20VJNxraKg3177ycum0ZcjrOvY9NCL99ps2uFl06xy3IQYdQZSBmHAMZvQqqLwvB2rPBo4lULD88ox%20JWvv20ZlZVBZhCVujq9z0l/ObGI2e9TzhizeUS0v8twCHUYdWTIgE/ExPHRero8aYJWRePJ0tWWI%20+pv0UAxDnj2Mgjh0gr2yAhkMN4aWP4AQQIz4rp3ePPRvixXyVnveAC9OxNKhlsyjTan80uNeHXh4%20C1eXG31PurGNYxEpNkicjCz3R9rfEUBkqUN/3s50Q55dj/UFuLe2oyNfujbyxrNuqqsRfM3kDTIK%20EUcv1C/tR3Xr/drOaRvcn8JY/TP47bV/2hiDhDwya7TsYt9Wqv3RToDIGzYL2ehrGpTqF02E/NZd%207PptTH3Ft9JmMlHKskpX0h3h2CTXpAuzO/TVKEMQFcq0VW5AHUQ/nwkVx/mcNMmPvJADubkve4Ic%202T6488HCZTklq7x3vTrOenQ9WVi8Wn7F7nmalr7Spu4oO2XlXJjilmtTXNuQDV2pDMRl69VtDdJR%20edGN2jdlIx3Ol7a2VwfbdbO8vxW2dW8v7QyFneNMdtt026qrTN7QI2UmPuWe288ajFFtHJH3Phxb%20Nj04cPSKhIEZx8sohu+OqTNiCI+8sECDoZP7TMmNer/DUz51mhpqhHSs3Jn3gKFRB6XDZwPaAx15%20q+HuAdlG8nHjgeE33WRyC2GDqEFYBHnemF3W7QByQH7oB/IWOl6SL4wcebR0myE999oa8iGnd24+%20pmsyyROm+iGP0N1j2qvIrYjtnaC99NogOv3+FzOEpZ5GQL/5ashbw6YxEc0vLIgkoKNaD9Kd9/XS%20ntEjm/oCfWsaUOy+t3u3C0HguKdnCdUP23192baWg81sq3zZdPGMaKRJvtGXAp5vKYtklBw9UC7K%20AVkgTY57dkllXpIBYV5WdJ2UPemz37MjhFMctyeFlLHfspPkSRzJVJ/vAbmwNVnnWW/oUfXMIxc9%20oHeXP9lC7JWX365t9TVk9TxKPPJfo2+HlIfsJ20YkM5Wfbag9iqHB2SV9AXSFIEFWVdX4SWs+u/U%20Lkwvrh87FtlVuSBvHz9/cT3GuDHLQxjqDpsOcvmWNs1yf8BE+ghW5C1XuX/HyWbebByvmkMlfLu5%20rK+6El644Hvg227yDkI2j3reBBpT7ug1ZPw/d94Ko7GrAdKQlminyXXyJG8aJh114U3s6N7D0nCn%20zttLfw2MGnH3jG6GdxSTzeOYTJATyJEAQeIZSjy1PVlIgw5Y58t1dEYHRr994xy6ijpqAwIsvfhz%20b4W86VkRrutZxS2jewmmHx5FgNBew7oNUXY3dlYXaq+hs/AUUC5vQ1bOJdp14kSgO0u9C+u8Z89H%20RtVrBuxOTd7qwVKGfcacg4f98pO3ixggv5vIGtsybvF8cI+0NZjbRn7Rpts6Jh+vN8KndqfvvNUv%20+KivsblMyIdcylfndr/Xhj2NlJf6PHLUtgnbSf9rE4uMOabbH+QzOaI/tsse4J7uh6eLeGzoVNdr%20qC5DrtlOjmIi61mPSa+qd/bbZQ/ZJCF9TW2BMvTqQCCs2lXoqoW5/FM+Jr/aDbJnGaWbTX1Y/5ll%20XrbBqU152nNb1vmkK9v3yjdLfAU5laV9Q2b/YoCRN8pOeecWGBMK1WFdn0dWHgJLOe5G0/P24/uf%20/373/fc+i8MYsMGWeRFBP4W1xrhwXyN54+exzgADR6PF8LXgxMAaRyYfU1PKs3oLE51qQ89Jp24I%20aXBl1kGj3cN+5+3nLcPbK2cbMXiJmOpZsrhVfgTfyFtNzDLCgMxv6AqTPDZYbumffNHPlsGiHqLz%20/u4/H4aMfMqDzsz1PHPdyusq9ALHfcSoGDaTmU2Dgdqb79PxbvsroN9sede5x5tbhINwoVfqvn7h%20pAXiMHP+7j/v/v7Xv/+92POrLkwyS8iyz6iudWxQJm9TH8w6sn32YM0w42/Xp7Ds0Z2Oy6aBS310%20kX7Z18e0LSYL2GGuT3WVwvDMnZO3b60/+YQnoEmGtlYe7CdbY5tkzBqjrRBmtiVz+6n7qMrW7gvr%20uiGcy5HKRdojmMqX9NHy1gvZNlAelbWL0k7qttDcJEPZz+SolmU+X6Vb4rY9VKHzug67ukptXLYu%20x4OgZMcBuuD6ng1rpYXctVyTPtKx6nit96KTql8mTZX9OLBZWTb0/OMvPzl5y3WPXeEn5SZZy6b+%20TlzKK1u/wp7d6diaK9hcNtWHNFeYGnO8pMCr93qzgsH2RyN/zNinYlSCQ97as+TXgyZ5y+XYqozF%20ve3n1dyQWMNYd5Z4qJn7eZNM3F9ieS5SSOfs5T3POGZg0JCn20gXmONjaMivHy/nNR8zEJAfZdOL%20C+iPZ7s4/vDLu6XXcMKcBuVDx/O1MCxsIqQ9z6but3UU6YWhim9m4XnzFyt+nZ+hIQ3qj3QY+JyM%20DulvHP6mpJE3PJPkz/KpnonbRx2mHYdy1O2NQZDX39UW942XHVobpY8j89xel+C+k2GrW+wHb+0O%20kTf3KAXpW5fDtFF5nLawjD2f1Z63lwI6pw1PhEZbaWPUF+XlZSrBbdW7d3//94vpYctGbYA8actR%2016EXESTaQAbtPk/ABPW/WsszetfHcSiF3D7tz/VqtpE9elzjunz34LlyyNZF3T0O2Fsf96xdCe0+%20XeOaPpzMWf+hfbO1676NWAHKeNk20iFvIRTCslyIYfU36xpuQ4wwhM2NsRE5DDAVsnzbNMDgQzh/%200Nv2pA85XLxh1zhunlvcM8etPFb7T3b/w4cpzPS2qV3X/a7cCpPSopHQIfy+5LABgj2NiUZcp0X6%20yoewsS9xy/U6fKQbOmXvZMKMPR1xEV7Hlk5Og2N5DjxOJVM+nvOLPeFb5fDjSieSz/d2jXblOrL2%20AzHxtAuR8zRNpjm/tQ4UH4OgPKZy23HoP44XcnG8UV7JxzGTFPoB+avMnJM2xJX4kQ+GL4xfnZ4f%20l7grOfaOLR6bPwdY3nid0ir6reMoHvtJf+V+1qeXU3VU9n6N/Mrbpss4y7T8OMXnnK0Flm2+/+67%20yWa4rTDb4svjg29rAojft9988/cP3//kqwFsvJmbAQFz21VskedhsuOhI37P9EKK2xOG5wHiRHtm%20MsWezdtUOWZzMi3yVshJ+5m34wiPRbx9KA8VfaqlF0hmeCaY4ERf4BwZXyvc7togzv4NS1Bv1D31%20+kioDmgvtGVvY9Zu7p74LhHE/UzdY+968Mm12TK3MXbMeIGdudoPt7DreWNJ4t1338SS6ffflzsB%20ZtUIiMB62484bFuclAHjZTnrPrLnDYOYZ7dHwewUY7buDLOH6G6Qp2bqRzqhZl7IW8+yt0BHiHIc%20r1nycVktT720oCVCPpGyNzvifpCo8K6p7Cq3DEMrHdUN+y1E+eZX7B9Zdy3QFiFGeCTlfeNDwY+G%203jY9AmbQPfJ2HXP7ciJrsrGEjc2BXAbmMBB7kTe8uLQtbBby1S0VHbNxD5Ln5//90/e+kmDH2DkG%20F11HP36ewrK5MS/HCuPnZsx13a/5vQi/iGfhPIzSTGlPcrA3woxtUnzsln+k165zrvSXMih+kYVz%203bd9DN6zl8+3cozXIkjjn64T2v8UtgrPddIibJZF+prP7bjss36mazou6Uyb0k3XIlzWcZzncE4a%20krzIqHg5vOvF45T6tU1pZH2t9in/qJeid7Ypzdjy8eJ+FW5RhnKM/hVm0mXKe3FdZVDZuFf2OW3X%20DfVJXdseMr5o+7ZfxZ/KP+cX+/l6bt/kx6SZtlR7lSGN2Gpst9KIPCO+0vPjsp+Ok2zKT9djH0ul%20qnf2lG/KR+FLWMV1PVsYZFb+NUTcst3DDsKb+FbmI9AkbxINBcI28YgwW2553s4gCrhWwGtCTd6O%20vG26Rm+g315SPQvqzRspDZTNOuGSnLR1T3lF3NS4mXWP4CyRgXC5sbC8kBlSgtfN3+p8b2lamxtx%20bWN0iA+QmTIonghai8RyjXt75I03x0ifTg6sC/s5+Z6B960D5DiDz6lAbDEsjwazyKPkDd3MROox%20YGbLqgB2Ca8bz9BB4O4ABA/j/zWAQQbypsdQsFXxwsLZtsHgFJ5HHr3gmL4xXWMgVx+wPDlehLE9%20/Y5zxac9LPFyth+ZVQ7JHNvLyfRaQD15HVa62cSppflSB6WN0F50rjw5byPV0+G8o3w4BOAg5BHl%20K2nupPdom3YUFXlbNmB53n746T9uJGGR5zGnndnpa8XK83byhQUBggZJyQSCxsO1s4P4ErnuOPau%20uNhvI4ezmUshNWOy7XmhennPeZIfuvjFSDIeFfeq8HC+E9s92WfvGukgRyZV1CP3WiSZmRf39ggi%206WcSTHjO28R7W15kJM913e+XEzAwa3n5nPHsYZ3/KfJm+t5aYriEVF7Kz8sLtBWWQRewcGPaXAOv%2029dP3g7M9m9tQy2oJlo1craW3nA3vN/i3de52Rn6wrJ9xF3+x0pAOVfcobbUqvP+tRgj1qDNIx/e%20MIEVG+yC5Gqlq19YmDDY/vd5S0vOcu0BfazpecNw8TwJG+SNjeM+eWsJ3QfPxjziY6N3AvImg+jP%209mTydlB2BnwfrD/Gg5IiAE5YPh1b1hzHsTppAWIx4pWCyFCuU16ooks6G6SLZ5T0QVonKH/0iUMu%20oc+oigzsa9I5e+aWeuldr1F/CoRZYiufBRrtRCSV5QF330MAm2Wc5WlJNn025EH9SHmeJW+PmqAh%20F8sZehOZvNj8cY1d7/h2HQtfM3nDVo2Tt1ofe/oZ09/XgX9SWe6FfrcZD7QgbamdCZpIslpyBHMq%2099SDnpEe8TivyNsmZvmGJqQaz/y/4UH2GWw+88bgoKUIjDHLWGvYoGtER+yXJVZ/UM/PCqoChGG/%20p9Iehbs8bz6QGUGQZwoCxzmzCQZyCAFE4LUCmSEp4V5uQ8RJz5wdg9pB6MlfAjDiBoGj7fXI0br1%20lPiFFNVudxHRZTn2PIYz5jKGPBBaX1Zu1t1I2x7Pe0LqR8wuH/XR3ozHed6yjuw424iFvWjUtBET%20X2KxvT5lxHE9sEwo6Y3UCviayBuehu6yaWV3A6Na2EGV9k2pvgC+XsnvBv3WH1cxuwIZYkzPBC7D%20+3jxtHEM2csvKR7S6k5/74G89QY+MrPBWZAZmaa0qraaf2GhjbYM5yakhzRxCJvkDSL27Tfzt5Tq%20mS0P6TGgucKsInkOJR7y+7KoSAGDiGGE7LH3zRRNOhxTEbrePFZY2/Nm2l3XJVfe//FrvLnoxyYv%20BpL4PAisdKb0eltJmzjs9WYjS23kLa+Pv8EoGS2sjptpbm1n42lTfOQw/bjMJiuECJIBAVrkMR3H%20MiDlad+vtnJ9UVbbiI9+mEGxQeTQGXLkuMimuKpH9tKvdKr6Ib6IHeVQHC1fRtlSHikvycamsNKL%20vGaTDLk82lfpteRd6LWOZ3k1ywp5Y1nZ9qt2XeKOtKUcZnVseWPk3v/821wHdXrpPPeHtqEzQ1YZ%20UrBcFpmPl2ZvecYEMdsjnnnDE3cHkJ/yfg3A1v767v3sefv9t3jb1No/mLRWBtk+tu7dgEa9z7gj%207400VnnPYdFJvQrkevJrKc1N+V8OkHTVq9qACFWcrB8fUH+Lss936b/YFMjQUUD0iJtXA+a0+7KM%20QzIv2zH2h3z5KUXy9u+Elvx7EHnL6ehooZMqnWPkbU47UJ9fR5O86Vk33uLy1/9NQRhHSNx66bR4%203qziMSTc//F9DIY9kOZrB8RNlchs9toLCzMY9PkYIEuNEIpDnpcnA1IBufDlPdsgL61GiBeE+z0v%202ShEpiD+zKIgb1sevxoimuwzgriVlzCK5xNQB/55g0G5c31JN0vicQxaej27bI6hcmP5QLhRPuh5%20Az1DR59ikoedwK5wDglr24y1bpFHgy19FI84k0xIC3WhFYAFSvjRmnr95G0uCTa35XmDfIdNju8B%20cvxSqPU+Wg+Pw1ICn3SYjnyC8ml7bHp52Ruw9u2Tp+Ipa/aBDuhLxMmTwVFELnNetDXSwH6rb9+F%20nBLpUl7JTF6APeNG/RZ+LUX2vLn30ORW3ddEPmNo2ZTcDtqbs9j0vIF4kPteMVD6lUHvGbj7hQUB%20MgKRgGAwcItIvGb48q6RniXJmOsPEkKZjpGQdf3TJiBseFAYzJlEbLcT3dPnDebnyFqETIQr2rTV%2060HypDpTfhC5K+340rOCBpY2IHBLg3NenhZOkTeThwkdBK5HgiBwGGDeJoa00S9W3vrKkEbJ/vK+%20yGeLvv/2374x0eSFquijy/LTh9WP2eOZ3CNmr5m8eUmSXnrkzUnbr+GVYEDTACfk8uX2szV4HQV5%20TOnZ3om3yZuxCGOY+pNdyzU5h2n3OL9awnjZcpqmm8inFdPum67k7b/j8zuqC5DzzNd76IXfqxcI%20KPIHecl1vZ+nSE97IljHb6RXZENG0tLzynWbQ8+rOtgpVw+kzXcdcx5OHq0c7jlspVuu5WfeaJOU%20m3jI3a1/i9uckE75mG0xvWfizASq1+buwC5566PdiWb077pXqxy/VmTyhrznXliw+I2wDPyQCMjG%20imQMp/0orGtGJKP32RDID+XZe7FhhVVZ/3JCxJIYGx7KJdqtBiPH4E/+7P21c3/mbRnen1NLxE7n%20u3IXOYmHHiCr2QsXaNf1HiKd1u/W7sONrg3OPa/KkRR7YSFWd76wwD3IOcTc3xA1nUHYOc+Gj5+5%20YoYMiT/u+Yt0yIs8WEEAfGz7Z+vH8vzXZfZ2ZHv3YrjhjSWa17XRxmLvW2PZ9OMP7ydiz0CWyQnL%20Sz6IkorFUZmjD921zcQL0sRkHXmQRXu8HDHwlvAWL2T430qm5nm1RRgLZfEBaZOvOwoKYZzC81fi%20IB8kl4kD+poG/0b44c3i1jLr+iJcYwN+vAgbZZrP50365Wf7chkof+h1jmv/S7zQNxvhqBPioDts%20Cfqq85+P8xbXAXKwCfRl2hvyIJ97NAlv9yadTPIMbMREPjt2e2fH2qKscZ++rvJHPrPsgL2/oW7E%20z+UlTtIbm9KPeHN7xKZx7PlWUPr8Gg18AXsGmKSqPd2NTfKGkeUDvRhXPnCJIBleEEP8D+TjHtyw%20NxTwmpDfNr3T8wZ4cxESAHHoebPAiC6fBYhKz9MEqVm/DHAcdCYnb6YbCA3f48FTIlzXR5BDkS6R%20TsjYCBSePWnc4TWV7g4RX+s7YWTLm142IKM7zu+CdH2WvF19NALSpe+3QeSxReqPgHaIEeZ5PAwl%20+5owuqHGhlk6DEg8m0e6/BxXHmhq+JJjIpKvEcivOsfzpiUfZIfMsU2eFLvOYMbGQFUT/hj8rvXd%20Hhi4yY8BDE8J5xoog1i12yz6X8s4WCdW3uxN2YsrGZFFRIY4gGs6PoSi8ylfzm1SwH4ErpsSl3bv%20cTeAnO7tMiKKrimP52/XM3mo9cp91cWdkN7Iizrgl1C8PZbyL3RzI1SX1GMPeN5UXpFMbCgyISvn%203pdM9mwntuoAwob3nzGLcmlCit2qbQkElMkpG3d8TB1sFxmb5A2j6UsSZWlift5tFgZjgdFURfjD%2097DsDfRm5a8JtyybdirEPT6fGp63ExV4D+b6FPJACXiTFFKlJccMLSe27h2FCFLr2TXHUR1V4dE3%206SOrPrxbl3XG8jpxiKsl01q+XipbYNCkLSDLNtapY2AwNKvlxtNY58HXwe/0vI2CiSKkC+MJ4cIw%205onD9Nyc3Z9emFgYyTO1ESCtLXL3WqABmwFH8AHoWyNvdg1vTBPWbhhI3/3LBvsdW30V2asj6FMU%20yEgbXiPkVvnyoD8CBl3yhLSQBzK08wlwv9bhRAAW8Y63KfrCVIaDWJR/Byozsk/nVgbf7Dr7lp0g%207X493AvpNev6bjgZVVk7ZWLS9/FzeGOd6Kp9lvDIh97r+FdtGpMXbBp9DvJIetk5cRRN8gZbxCiS%20OG+b6ntvtRFn4NESCI3Un2OxeMxy1w3FTK+FYcMYY2h17psp/UWOOxvkDcX6rOf33/7+wypzul+l%20BZPO13xGXI79HvtSXnla9HyWE7jPQRQVdkrT9Kt0c5rTsel5jjP/nAfn/vXoSbb550+mY5cn0pnq%20IqdXbSI97P1aKi8eKEiQ0qvznc7TtV4+IrZBaJY6X8RJ+S+Oi87q9F0ftlc59JuRC7lty3rxLaXt%20ROJT/HYp8UhD97IOYy8ZQp4IZzNR32sjn1iShgzm61N62koaig/BwAB4PjYYYhimvAmnckiOEr/f%20Lkr6VfnxoNHvdZ7D+vkkZ87ryy0zefRNOSlbkLclyBNDeIxs7Q/AjyJv6Mk9ZKYnQB5eh3Z9DHM4%200vCB97v/5wMNAxYDEdc4Zq98apAvg7uHLQN+L+wYVjUT/23wQ7bs+RGcZNogmQfyEiv+mzyMIdz/%205VebQFiZ5E0hXfRI2/Nz/x9Al5RJYUUYuoO5XSMPyaj6EMFEfnR1BuQtYqg6acrQAHFVP04wUnzu%201e1T5URv+T46QgaIPHJ4eYreRPAIv0TW6FGs43p9WR7Kh7qgXA8hjJam0u89v5bJGzpxvRqoe/o+%20abjuiz6FNnnb1lW+S3zsGDzJ35Y33oSzSziq9RV5mxOAZBXPm2XIvvY+0cgRBCEgZAjCMyoQuq1l%20k7G3Nl4WyCiPzN3LpsLRynpZxK8UQH5qrJ//ugKWNuMnupZLyvdBS55nlj4JP/102JGlzg2IUL7G%20FoGhP/7M2ZVZaugAu4IdgQiKvAFsEh433eeH7tl0fgfuJm91rWow7z4cvYU04DHAQN5YNtWAw3Jp%20PegE1m2LMvrg/SDvmwhFj/x427L7LFnVQH4nYeke5cNb2B2Yy8DtRC1B5EeELqOVjwC58EEcorHS%205xiID2ESefLnL1Md2knZL0F48s3E12Vxfa5lIRz5bE4Ekn4meSpdPQubel3oZwTLMkPC0FPWXQaP%20YkDenKCbDGvyGlC7kYxX+wn9ANuVN/RwFk3PG8YL40vCkDZ95w1idgfcsB+uoOdi9cwbBvLFsdEx%20nwDITpC0LAdk6+DHZneAR8y9YzeRoxqQJTyevEFbL33uQbKx3bFMDCjnI8mqcKb1nFk2pd+MPfMW%20Es1yzUeQMYwbj2UwkcLg1oMe9yF1bLx9ConrwuKOlh+y6DNwYPEoy9nBO4OBlYGFQZZBA/vKM0p/%20jUqWyo88pEMa2CZsFGSD77uxbIrO5GGZsNBfYDWAN8JkoBeRMdL3MqTBj2MRX+4h45RmSpu4hCV/%20NsgE55IZooWOuO738FgS3zYNziIhxHGvicUX4RHBQU/cQxaRhSyj4niZqrIrLHkhozxICzJaxVnA%207lF+JxF2LDIgWdkL6NXPS3ocizjQbiLfuc65noG+uNf0ZpVrtDOXwcqrLXSVyvNA5MdTqE/yR68r%20XVjdTP3vAKQnNtoGelqUz/TAPeyZhysyuH4aevOwRUa19SugzsSleg6xI9h85g2BaeQ8U8Ja7dWH%20kIXzs/LnoX7m7a7vvB0FrzTj5n0NYJkQ71smLRgErh31YPXgXiiWTY1YQQiHB7YD0PfVIG8tT+IW%20RPxqPVwBy3936rAHBvSjXu8zLyxgpPt9fKw+3eNmBI63vP1zImZI/bqlHV7+zxNx00a4Nhp5tga5%20AvLS4CliUUO24Sim2X55w7EeEKbBN8vXkPWPj588HWzTx+J5A0509fNYG2UUGNgoZ9+rsC6nD2oW%20RwMb5ZCuBMrBfScuGyAcpCMTSAa5kbjIobgiZy3vmoB8WUbgZMZk39SV3SMe6asdCk2yVOC6JU7S%20bZbZ34ys9AYov0haBnkRtqUXwmYdboFxnXQ8/Fa5Hwz6kOuhbOgKuUTgZ2z331Vo05/Xa0lPabMR%2075ff//BxlXstQrZIr+icdtXuIw3ZdK3SLSuTPIbGRBMSh81i+XRGK60+NskbyxCQNma4kDiOW6gH%202DjrC4KBOSbm85E9b8j7iGXTEeDOfzXkjefRKg8RBAbicdSDtUTomWcMw4vHc2XhzeNXCPYaddzN%20YfbCB+GkLGvyth2XsuMlu49YxjODes4PIjfjjvRnfOY1dttaqHPS+RnyhlHuTfS4R1/CppAHnjXs%20DJ42npfrofaqQd54XAOQFkZxbFLYy2O+jucNuYATFTP6DADIzsCAEe9L2sIcWh4lJ39m3DWQM9C7%20h6Ay+Bk5T+IwqCCPlk0BtopfWIDULbCRrogPhFKoy6dzeSuI44MkXspCaJDH07Fz15sRk3qJT+lQ%20VupLNhY9EJ+Be/Yi1VIEvH25pybuk4eTtlJG0pBM7nygvuyeE2eTiYHddW1okR7lSlzymeSwNJwI%20WBqkSR5Tm23oF91QDuDtpsgEOIaAT2kWnQIRD+LUIOyKcFgaPSICVB7Si/LMskqX2Sv2aChPyYEu%20swzSVZZoRDpPl36byke6rne7pr6HPeM5SnSW68RR4pIWNibXPd7/6XwHCpVDM5bhbeMNeP8wuW20%20kbNokjdlyMPNvIKPcYS4YWBboEAqVD4GWXjhayFvKgeGcPGdtydiz/P2TD3KQ5S/98a1Ngl6PkZ1%20IZkhYUNyJ2OgFyogb+M59hDETZ48J3AmU5Dj+2uW75z1yFtgnecVzxuD6GwLctrxCQ8BLxFE7Mgk%20hVkshpCXqfDEYZtE5gKRn9sjPwqEfZrrM0PhMNpaVhMYBNzw28DNcW4TkWaJ3Upb12zP4KvvzgG8%20ehq8GVyWss7fmspAr5ACHwBNd5C3PNF08rZDBCdYGAYw8nfCZAOn8hVy+Txsg5Q5LB4E4t27IC1O%20Llcy5BLOkEfyw/svc9mIu4p/Da5/2wDpk5cTvwNAB5moZshrRH1sEaoM2oDSIzzHELi17hLZtHsi%20jirHyiN3s+5eG7BlW+Nyq6Whv9zOWgR5jUipNTms60jn1L/6TbvFX8eu543t4+cvNqh8+vtj9Vor%20s1NcgBhPhMSAwnz9xYUNgx9KeFSR7sHqmbeX8ryZ7l+L5406g2wEcQlA8IdJ0IOBnnrel6hJOlMh%20buWlg2Oy28zuS/snuNY4174hbsjH1n6N/Hy/2fK89XD/M28xo6We/M10qw8tgx4BcbX0oOdI6mVT%20EQ76LvlB7rjGcixGvNYk9+QRYnOvjclFWI7ZuM/gynerGCzd84QXhnvYvhInH3s6NsiLJEEWSMfL%20bXF1n3xIl8GZtInLddoB4UmTsO5BKN4ft00881bu8ZvMkDdInKdrm8tS0nE5+LQK92xPGNIWgRSJ%20EPEgL4iUwomU6ZyNdKZjk4n7EDjik7ffSzIorGTmOnvyoVwiVFMeKZzK4OdJt1zvXlN425QHe65z%207J5WZLf7U17UoWQt12gThOVYYZBV8k5txtJVPkpb6UiuSaYkr9er6Z5tFc/CcIxO0S/tg/y45uVI%207WpKM+3rsuhaDjNds/S8Tku+fj0d1+Fa5zlN6VX3p3u6zrndW+RdyTbJnMoAcWNCuiiXxa/jLK7b%20prbOXvdc7rJvxre97BTnNbAd/gZpsa96m7QVtoUzVn1F3upE1HG5IzIjMOvjY3Q0IoTFePoM2gpA%20QWvImJLmnNYZsR8LJIK8SfG3LpsenA2hq5m8vbyu9L03Bl0gspGXUp8L00nRKXrSz57k647pOGZC%20P/7ykxHPuLat1fmuL2+K+DVJX5UnqM83ES9/QA6XXriCZlrb0mesydv+rBBjV5O3vTj0bWzCI8ES%20hj8/8kOsCkDgGPAy6L95comN4iOa2CiMMGiVhXhbRlfLTyI5LQ9JCwwyDOjyzqxg6TCAkCaEoOnd%20MjDoEAZQrux50wsLlpKfj4A0nAiaXJSFsiEHRIEySl6ubcpvQDfvP8RSKuU90v7RuaeNHkyeR4Fy%20oUOWidHzmPelDeR10lUIoUAepD0K6gAHCRt1gP5a4DEa0uU+EyugdrXVZv+JODMZRbfYM+oKvR2p%20+6026f3QOMKP7+NxGtqFO7F+is+uPQIL8jZ3yTjC6yYyhgAYwnNYdnY37Ac69UvAl0156NcwPRSc%208ST5Y9n0pYjRGpCJ/Gakzh/1ZugRLMlbH+rAW4NQIAYSP7LOSVnZIG3aX8Myfwix0oXEQeDu1Ou+%20sVvrwwfsg543dHXXy009IClyYaPw/pLffn2OoTe7Bpnukh+DJoN33x7M4QnnZMH0U6O+IuJUL4Vp%20eVGDe71siq068sJCEymePD0s7SG7l3UH3rc6xLOHtUbs2ln5d+Bkx3TIBok7jSSf9xPqxQih6mi1%20jNlDSefjwCqLiJoINoBUcO0KCf0acYa8gdFxosaVCWmrfV9Fc9kUwyXjywyO2dz//qo6bWq4PcF6%2010MJjyjOfQjyFp3hsudt0lWUGePNADGiAeqhT96eq0M97wVZizcjrRxGNDgf/Ymp+7AuO96Ye8nb%20QaQ+MYxOnDYpviYvywxHjV3L87YHb9/WZx4JvGl43FguZc8Ml4nmKVR1sEXeavhALQJnkAdrgtK2%20PUQBMjQC0iC8BmrIE3uROvJl8MY2r8jbt/FzYHcAGwhpI08nb5/2vRXueRvUXxs398sEb5umN9ej%206RYdO9E803cTsCnugTM9aYO8ufdxgpVrIx/I215fyxMGed7IJyYF18rwteHZ5G3bpuU222q/97fp%20JnnDeLEkgWHUxvn3v9TfOusItNOIICSvvaHVnrfVg5FD8rf1gwHhRZDWDLzGyGzsGdDnNfKD9RA4%20nv3i2l2fzWhisK1AcofIm20YyeUglOpiM7+qzqaw+3V5BHqLVyS5j/F8943dOq1z5M0GspFZ6mC9%20ZkCqei9O1Whrxq7u5HuEvAGIFQPqFjHzMDag5zc6l8jSzsfu0bG0p83ScMJRbEfteWOA4Zm3ledt%20SNdZhhnYKc83vWixhevk7fGQXiHE17DUGenx3CJk6mj7HvmyAHVB2tQFpJO+Ju/oG3kbw0t43s7Y%20uj00yRsNZO2V0Hm7g2+iEhwDcyKVpyJ73vyh4LueeTNgeJ08DFQoxuC1eN4y4sWF9w8gb6VMk27i%20fKSkw+St6F8D4P04mm5d5gBeTUiyni90XDACZ4zd2RcWRjxvy5od0xl1x0sKP/z0H/e28SY8x+zj%20szIEOq8jcIS8uffLZBI5YxB1T04FJwt2v3WvBWQgjoAt8rzShINzHtRekLfff5uXTa+g6BA9uOyl%20DZD/0pu0xmsmb9KjgA12vV5sM9JTBu3C0y7nCzTyG52oQ9wgcJ/+jJ/xos3x6Yv/azhP3sbGiRpH%20yduYRTuPJnmbsZ89jZYlDL2w4EtXtm01wkc+jHoXIG95KeLOT4XwoPw95O0lUb6VVj6meyfOGlLa%203MhMmloN/T+6e10DhFgE+Q6cMXZnPG+ga+guDpKOS2ns1/lRz9sE+rURNPfAFRlJB2I3L23xUsB9%207a7necNm3QX646i9AoRl8v+6e9ejcL7U24/IzNCSL8RNz7ttPl93qb8U3JHGzdj/9FEbD/G8dfXz%20uH6wQ976yMZCz5qwnAFxYwbccrFjtET22GN4vJOnvcLE/fmHrqdwrfMSZ7r+V7y1tDjfSUdp6Bzy%20xqwWGTjG8yZ5JBsPSnscTyvJurNnQGTZlH1OR2lNMtueBiOika9rv5RBeZgsJczinl8r5WxcY2vf%20j7ymvV0n33je7TsnbyyrKg3CsCcMx1nGKUydT9mjk//8VIx/uU64LVki7p/eKXlba0rTw+nH2Oc8%20uI5OmelK//l+lpdz6WSu49hjMHmZJ1+b01mGbZVV+zn9uOZhS9kgbnjfeHU+p+XhJx2086jP+ZUQ%20jN10baG/cm5petrlOgOKt79u+eZ4So/4bujMoNWGi7JidHlODdC3SJ/PdzABfBxMtnK0NxAdI28l%201ZImBAeShjeE9sFkwgfbQuogckewR5jQd/3MG+TtvzwPtRN3FNQZdaS3s9dYlukHIyC0hVeJW3RS%20lW0jzSNaGPW80a4gbHj1aF8s0/pvsx4q2yutnwM4MxkFDyFvKxT93tQHWzhN3q4AJcjYvFbkZVMI%206mOWTfd1QCMb6dDPh7559oN7366/eRlgsHr/4eOQbmrg9f3wx4DnzfJA/1cHGDe2D16ugBSh4zv0%20e8bYnfG8odUtQ8evJfBKPWDCR1i+rzSST9RYrrd2HXIVG8NEkgHOrxnRYeK4Z4RPe94M2AzFZ3Cl%20ffgbiNbW3FNi167bvjm+yJv6C7bqlmXThNlejQ1ELJu+TvIWMj1GsqJ/q9+zbWeUvPlPoxXy5i9J%20lONdLOpvrYXpygMJx53Ytmf9Wj6zbEqfbdmNyKXUfbIb9EdszVC9nMQB8tZXxjbW8b6eFxbmZ97u%20XDY9YgwZeJ67bDpWz58/x1umLJ3ieWOPd+h8OwmIWJ1pH6MzKuVxC3nbeIgbEgr5OY5ZLnneRj4b%20QjvB89jDmWWGM8+8YbhEmFqYifk1/a9Rpxfn/l03qweIHJ8WgeS3BigMLwYaoyuSBxli39vyfY6x%20bSxlUX6/ZgZ9cY99ube31WmzV1ztsVO/vosfove8rI7xvPm+CstWp4lMrXM/TvHxhud0Wpvis6pA%20O8x51WHqa/lc11rhLl0r8nNMv6W/5DC6l49zOnvpco9y075yOlub4rMRl75G+5nulfyUnt8rb7Xi%20yfU3ku2Ybxwq3tZWy0Uc7CbptMqWz1vXR4637p05lpysJOBUyddam+IrHDpGd7VupzCpnee0qVe/%20Zv2sBfpivEz117QayaNkm0vaF3DM82YGL8zhbCTX5/OxUF9BGfeRt3V+dyDIW8xemy8sXJD/CHk7%207nm7qA/VcVM2u5Ouf/SZYiYLrbyPyTP2PGA7zdEZFbHJ45HkjZTXHohWfo37pey8FAJB5qPALE+z%208dNkrVQAP7i8Rd6e5XkDGLmXBkaWN+UxpCJmLM1C4LJnt9ZnnkG/dtTLpv6R3ps9b/RF2nLW2RZe%20r+dthhM36793gzTPTdhkT/dtPU4FPefG8jzk7Yo3d2uMoe5foi/gsdrT4xl7BkYn+TUgcj3Q3/Qz%20ojx2w2Mg+nzRo/rCiWXTJMjmANuHG/aTcSdYfCSZpLmaXoX7PG/rioO8xadC9mWOjjU2ENY5rXPe%20R59YrlOLV9vNqJfzOwB5OzJQZIx2SlLOn1s4iy3yBo4PYtthmRj5SyJG6FpeOMhb/SsDGWeM3dm3%20TY+Rt2v10MQFe/A1kzds1Z3feQOaUPWfeVuCdn+WwNyH7Tb1esnbfr/BNvNcJd4j/2yI2bIr7X2b%20vP11iuhcBXr4dWfJEVuGh/kozpK31zAhzRgnb1PjmDsFD/T7L+SbEnEp+osKxjSZ2S48AFXD2mKw%20R4Ako99LOwrIWzaIdz7zhrxOkMr5Fo6QtwzSDhJ2TDcTeSrnWxg1Nkcwz/KPGyPa4Ch5O6ObGiKv%20PZDHnbMuLaHqd1n5kG/GI8jbWc/bkT4+aehEnW/hrOYfT97uaxN8tqP1tumd5E0TulHypnY/WsqV%201yjnM5gn9oK+6H16IA5h/SF/wz21EalcIW+sSA3ZU8pqk0aIW/12cx+tF3biCs8JexoNoM8XIW+/%20fpnqR3LWOGPPwPPI2z0tq4dLLyxA3vJvm84/TP+5+eYYBpF7/iDf51g7vrLRUTAUn6wiWvfPbpTL%20f+C5pMsxBtJduVXYMxs6gnRKV1ubnoPASLfub208p8IzDa17vQ2d8qzWiGyQBZ9lN+6d3Vw3g/kv%20NqsbOiXGr3k/baSNTunArfuj217dUA76Ruve0Y02yTOF+vksyBvLqlObnMofP57c2vAes7Xu9TZ0%205G9Gkw8/3twIU2/od8zQPca4bae6nydluIu8kRt2hInFiDf7KGrPG+Tt+rLpUi4G8CMvER1/2zTC%208t9/kH3KZzwNTfpyvnOqa0B+sHV3w/vJSNtpkC3kof+2sSzH9GsO+kxIh7yNaJA+3suXuqD9PhvY%208RbBylOCPc9br+yU9Qx5O+R0svoY0f0VnPC8LaFPCwh0cC039uCGvZPeEdBhNcu7G75sWozI3Z43%20LUOMeJfCu9Pr0H0guRuzQYMrEH7U87XneTqDI7qpMdop0cgd7caN7cayqfK4lksbeOHqjyPXz7zV%20g8iZmeqZZVP69jZ5e4RGEqa2c073d5I3QJ34CoEdny254tVeKkgaLyyozPK8QfavQjlhE2gDR5ZN%20z/QtYpDPGc+V4o7mC8FkkiEck7YfGptw1vO2Td6WyD/F1X8gfq9Ucb/teYt7L+l52/tywHnP23M+%200vtoXPK8nQVKWLnKT4AUMIpHCUoNZhb1AJXJGwaRN1vuAumSn9LfwjZ568fnzhGDKxwhbzyTcDd5%20EyHv5T+XeF320U4p3SwN/Tq9PWyRt3YeV7BMh+/qsYSaPyGSyRuh6Wc51hljx0BEOY6Avp0HRiFk%20Kf8tjG9+9rrwMPK2aNNnSr6OI8+byJs/n/v077wtcbbdE4O4Z3QvGUfzxVbQf8+jtN1JJ5Hvs8ib%20j1nvPvjSKd6+Fpby9YG3s2fHGQ9egrT4IyA7thxb9kzP2zU9jLXLI3gAectCtgW+Rt7meBror5K3%201iC8euYNA5lxwTBOhmZAbhrZFkFappB0Y9sZ3WD82uRtnc6jPG+Rf53ffjmGPW+b7WZcX3vlz4MJ%20A/g8WIznsRW29r7Vnrf6+TcMXY+8LXOZSdUZ8oZ+ef6V5eTWQMzr8zwXC0kCR7QxhjnFOLL/qT0v%20bc8697vJmz9esCJvRxFy0mYzQRF5U3/xFxYe9J23Z3nenhHXyZv137vhj3uMtJ2GLok7ak8hbJA3%20/zm2XOZFuktdrDUTV/BwLfOdQ1L3EMWMdTr3oyZvHNd2qD8Z3ZbwLHnbXjat83z8xHSYvK0FsSsn%20jRGN9I6CkUYYxZzaQMqV3AyquNEz6mXT8563tTx0iFFjHuRtbDaW4bqBBO0sYddw2QY9byHbmLEZ%20xZx/ux7nq+v73uErwtICabuh7+QxCif9q4/0zmlqMOHKvYNF5CHvm36erCZv+Rj4826//1bOWljr%204xx56/22aaQPMWKDwM2E9n7wSAcvULGRM0uJfByYF6wmNNr5I5dNr6K2B7XnzT8V8m0hbwN9eATY%20gnjmbSy9IySqxtm4xDgS91HPvPGYwSM9b963jLjxwWctmfKrHT3v2wi27Dj5fTpBdK4Cu5oJluum%20crD0yds20PGZut/zvPHMP7bmWZ7KE5436xylE8sAYxCZaWP0OPYfid6ocAz7ua69xNRh7xiEG+RN%20M3R/juTGZ96QF7kfSZCQ/MwMmPAuWznfwqOWTUfJYw1kyR2+B8p2W7sZeOYNINu9M32eRfnZyRtv%20n+KFy7NV9IcRySU8Y+zOkrdnGbAW5jL/5QYVG8WEMT6gaX2K32D+sP5eHoSHcPGR3njRxD0p1v+n%20Y70AVK6tjnXf9h7ejhksIG86Rzc5LLbSX+DaTDvi0I6oD79m4ZET8kY40veP8/KR3t9KvBI/8iz5%20NtNvH5Mm8vlHeov83GseF/mRD8Lauu/HaY9M+VqOm/Uyh1/qz6+XsMSl/fu1Tr4Ki42p88n5Kd7W%20flmPEZ80le50vyVLuu5biau69TApntLSnvB43nhWTfJwTfE4900yr8pX0rHwizaVZCJcjD/lBUM7%20px2zKe1aPsWrr+f86zBxPTaFQR7k8usWdqGbEobn0P0n/xS3pJvDTOcpT9JBbx/Nftd1U8fVPcqh%20D3fn50nDhsR//9qGycPkcLIt0zhWW5vruLRsipGWcWTDKDJYYQTz26YSm2UUV4LFYe9KUmNJx17h%20RXF+nK+n8JxTEcw+uFbH931RfCsfHTPoecNQHLuGjBA4zqe3TXsy5eu94xSefMmP4xyuTpP91GgJ%20Y/FW4VS+Rjnrr6LX+Xj56UxlTxiOfaAp8ep087E6vccv1yT3Sq6UT73P4dgW+SvdnH+Jm69zjizI%205OkmeeZ4kabC6lhp+j6ll48VJh+32o3yYuOe2ibHGIw5ftln+ZROvU/pTjKZoYCwsfHWqZM3a6cY%20WoX141SOj9aG/Y3TWoaqXOz92OKp/XmeKS36BrNM5aVycF/x93G/QQtEuppcIidwz1sxrltAL3d6%203mgntOkzE5IaGkwFed7yIx53vbAgYOdpA8965u1s3COTVezEQ5ZNL3vetvuNe96sfXpfLN42yky/%20O661AH28ly8T3Dwhpu1RR49G0/NWyXje89ae5NPnncOUvlQDHfcRv6qgieIzcJm8+Wc/UqF8UGko%20JiHBxcQAAAdFSURBVCMM+9mmNoMUbvvYarX8VS+bPuQ7bwPGMJ6r2nalt0DabggP6mZ+5mxQNhuY%207oTkPjPQoadWp6yBRs7opoa3mw3PWx5MslfsUcAIswn5GNzpecPI8esFLVDiMfL2LByr57vJG/Xg%205K2cXwFtaIu8Tb+wYPurkLz0k7AJYyU4+8P0xKCtnSE/2IvXQN6wCY9cNhUo5xhJaOhjsq1xz9tU%20x477GJ/s1tPIG/YyvUUbuhm1Z9ttoEfe+MnHLfJ13qaNtcmjOEDejgrQf2AP5ZwZnGtooD9jKDJa%20DSMvm1575m0NjCFyj+ggjPXxRjPpZtDgCujyEHk7IdsW+i8s7KPXKWuQ8hnd1Gi1m4zcNgk38qP5%20V7AyeNZucwm3XljooUfe6B+Qt5YGaTufOvVQW4VrNXAUdW7t3F8/eZvbnMhbnmhC3lZvmw705x6o%20TydGg/3lCInKIEbuM0dwNC46vEbe2uObe58fRt7mHCnnXR6eaFPtfF+MvFX109LN3mS01xJIuzVO%208DwwNq1H0rbIW+RV52jnF/rdHsbJW0OIlnKmaxtCuxJuKBR53eZ5SwYRPNLzhrx0gHHyNjYbm2GG%20xdI+Q4KOyPYI8oa85L+9RNMuE3pqdcoaxI4yXhugKf8PqxcWZmQPBMRqJm/H6mQUteetJm97xq6F%203nfeSLfXtmg7W0sMvdI/RiuGRVvqTyqFhy2blvMljpW6tgfImT1v6H1623SgD4/gKHmjvZwhYOBs%203EnGVdx2Wo96YYE0h8hbo272ydsM6r1P3o7pD5vR87xR55m0IF/LHtwNn4gmW05Z67Gmb8+2y79F%203t598017km31tUXeejjeksdxetm0L1R9x86rhnobebM0lp39qKoivA/CG+QNg8jzQndhJkj78gZB%20qjv0HK9OQedHDa6ALl22cj5jfWX9ivl1oJNMOutct0pzlLwtdbOVchst0p9BOWTI62c4HoE98tby%20vO2Vuud524pJ3Y0auuNaH8G1VB/mebvB5tUDfOuZt6bn7RCW+pM3fNSWQIxOETDbaGtnPFeKO5ov%20OryFvFU6HiZvDbQISg9O3g7ak7Vm4ko9IcigL2e7Rbi2PbgX6KH2vNX5npmMgtY4wa/X8KIlLxws%209TSfnSFvj8Rh8gaR+fH9z96hMRi8mKC3S6lo7nG+1YluI2+2HemwMyK8YtEw6meX8rIpZb77UyHI%20ve1dCkTHOt5oRIKGyVuRhfCZPAXiOP8Hj/C8tfMfQz1b64GUvd008xjP19tNx/NGKgvyZnqaf2j5%20eNlGkMkbOeQlVHBmprrleeuBuqsN3Uxc4oFrveQ03D5P4kzqz/W8HUM90NaeN5G3OzxvkvfZ5O1U%20XJOx36fXcHJwibw9c9m05JXqEx0dk7+vF9oUP9/WAvrMfflp5A1bXj/zVo3Re+StV+IWeRvBLnmr%20+ttYSzyPYfKWZ43+3aRSqSoQBoS3uKhsWCwfD6yBUSQ8xEhxIUY0+N1jU3aOo2PIY32tjltfV1qc%2085YcAx6yc09v+PFAtn8uwM6Rd8qn3GfL6WzJujj/HC5b8uN8ilfSrdN02ayx5Ty0cS2f65rSIB57%20zvP1fDydp7LTOXXN75friqfr6Ed6y+mcOk7ll9x1GJ3ruL7P25wYoW4e6Vj6z+n5/ayjHK+6jrxO%20ln5rl78uB7IRfgrXy6dzzL537GEtvan8JhtxOZ7u2zlvULMp7xxX5zm8ztGV6qe+X8ef8ip51yTo%20f+Xbaxg2wiGzsL+gOQizVVdSepjnrZwHzklYk7ee5+3OZVNsekyoxtK7St7O6J64TjAH8609O3fh%20o5GMp3neLPwd8DFmY9mU/i3Q9p5C3kwPmWCh1zrfPfLWQ532KLBtffTa3fF+MIrDnjfeJmXGLKML%20yRGZQ1CO/RtKNxmON7zhDf8UhCFj4GF5Qt9dA3eaOKUFgdHKAIMQtgrbtfch5+eQt3MI8jbL/wzy%20hi1/Jnl7RtxHkTcI1f2etzVon4S/A/WEIINxPROdZ5K3/OyZ6+ag562Hs+SNyWgP6EmfCtHk1K+X%20fT66CwfI2/2Zv+ENb3jD/ZhtFYMcBA4CBfj+GUQKDzjIVs0HRDPQtRfRPZlm7PU9vNX1zrniQBbl%20ieS6p11WIYb3pGnpcaxNeelzTboOSVVYyeLHo3mZzL5PcSW/8tG9VpkJW+fv4dhX5x6m6JXzrKcp%207E4aygs9e3p2PdJdl2sVdjCPfK60cnyOlfZmup30FXexKiW5S1iF8fNWXnUenbw8DscpDemdbYqT%207rMRh3BevxaG+4v0azlOnpOX6kd5cIxudExYwkhfHtfC5rZUp1+XR1ut50ke9iXNHL71DcX//hkr%20FADytpxEPIY7HfK8HRfhMUK/4Q1v+CfgsfbBvQbFuAOMNOd3etXe8IY3/N9FtmA8LgaZbHleH2Hp%20Di+bLnDILf9G5N7whje8NF6DHboqw5stvY67dfisOrkjn7f28ww8Vst///3/AQs+BLGRqpwoAAAA%20AElFTkSuQmCC" 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          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 3.&nbsp; </span><span class="textfig">Comportamiento de la tensión de Humedad del suelo a diferentes profundidades.</span></div>
        <p>La <span class="tooltip"><a href="#f9">Figura 3</a></span> muestra el comportamiento de la tensión de humedad del suelo para el 
          período estudiado y la influencia del riego y las lluvias en la misma.</p>
        <p>En el lado derecho de la <span class="tooltip"><a href="#f9">Figura 3</a></span>,
          puede observarse la tensión de la humedad del suelo para las 
          profundidades de 0-15, 15-30 y 30-45 cm, mientras que en el lado 
          izquierdo, se muestran las profundidades de 45-60 y 60-90. Como indica 
          la figura, las tensiones a las profundidades de 45-60 (línea amarilla) y
          60-90 cm (línea azul) se mantienen a todo lo largo del periodo de 
          estudio, dentro de los 10 cbar la primera, y en el entorno de los 20 
          cbar la segunda, indicando con ello su poca o nula contribución al 
          consumo de agua por el cultivo, lo cual conllevo a que estas 
          profundidades no se tuvieran en cuenta al realizar el balance de 
          humedad. De igual modo, en el lado derecho puede notarse que la 
          profundidad de 30.45 cm muestra poca variación en todo el período y se 
          mantiene dentro del rango de los 20 cbar, indicando también su poca 
          contribución al consumo de agua del cultivo.</p>
        <p>Salgado y Cautín (2008, citados por <span class="tooltip"><a href="#B28">Singh (2020)</a><span class="tooltip-content">SINGH, L.: <i>Advocado Irrigation Literature Review</i>, <i>[en línea]</i>, 2020, <i>Disponible en:</i><a href="https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf" target="xrefwindow">https://avocado.org.au/wp-content/uploads/2021/04/2020-Irrigation-Literature-Review-FINAL-Liz-Singh-AAL.pdf</a>.</span></span> señalan que la zona radicular del aguacate es superficial y compacta 
          (30-60 cm de profundidad, 2 m de diámetro alrededor del tronco, indica 
          que el pequeño volumen de zona radicular del cultivo limita el 
          suministro adecuado de agua demandado por el árbol durante los períodos 
          de alta demanda evaporativa o en momentos críticos del desarrollo del 
          cultivo (floración, fructificación, desarrollo de la semilla).</p>
        <p>Los
          autores antes citados se refieren a árboles en producción, por lo cual 
          es de esperar que en árboles en fomento el sistema radicular sea menos 
          desarrollado, lo cual explica la poca variación de la tensión de humedad
          mostrada en la <span class="tooltip"><a href="#f9">Figura 3</a></span> para las profundidades por debajo de los 30 cm.</p>
      </article>
      <article class="section"><a id="id0x5fb0700"><!-- named anchor --></a>
        <h4>Crecimiento del cultivo</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>A
          partir de posturas de 40 cm de altura, en los 441 días de crecimiento 
          (febrero 15 2020 a mayo 1 de 2021) las plantas de aguacate alcanzaron 
          como promedio una altura de 135.8 cm (D.S +/- 22.9 cm) y un diámetro 
          promedio de 23.5cm (D.S +/- 4.2 cm). El crecimiento promedio diario fue 
          de 0.4 cm día<sup>-1</sup>, sin embargo, como muestra la <span class="tooltip"><a href="#f10">Figura 4</a></span>, este valor no fue constante a todo lo largo del período estudiado.</p>
        <div id="f10" class="fig">
          <div class="zoom">
            <svg xml:space="preserve" enable-background="new 0 0 500 259.882" viewBox="0 0 500 259.882" height="259.882px" width="500px" y="0px" x="0px"  version="1.0">
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NJ3XZF1R%20UnTXWi7wWuRrWqn9JbjLxrus+E5iaAjY0ugSWyTI6uprKl5W+N7bpl2a3nJG148wuOBkVvEtgW9R%208axoLSXk9233rvVblDPBOEBUfBjZKxAh3TEG0AnYq+L1ZkrvTeMxR083+Z91hWN9D+BgMF5JbY58%20jbl6q9IhOSwNv+fHulTZrxnVw2+c1vV/HQhkPgs/UXo21Oct6Aqnnc9hVfw9d/e6nDEe8+v9VzzH%20Tz12eHvn/3agA7cGaqVncvr3Ikb4KfSO2CTlfg9somCoeDYM/9cBbUeLWYtO0KwSheTwfljhFRWf%200+x71fptKv7xvOJ3+tce8KLiG57JcU/0W1HxcjSv2b3iXcEy/VJ62aLipSn3ofHZzpriQ4QcKeL6%20oqLVudXVlzIu/UmxKHbnLqm5FUUX51oV/3be0Uz+T43qWelcsROv4MNFawJnPlKcB6bPgZVpSI6Z%20xhfuwTYqJXbV+gtWvCxr1BXO14zq8VIHbv5RMLj5G6zn+LWjeivTkBy4XlvxuW6e1Pi5GKrima9e%20dDmjArHKRr44K9WV5Fzx7gar4ktcs+LXjNp3+/EDrfFhzNJLrhJreflxDudc8c5hixU4s0w7qWnx%20+h6KZk0Xvlt37yq+tvdawxYVL2de/d/YzW+wAkdmVhZAjuiPI/qElqypzN1m8bTGB+lli4pHGJyh%20VRU/X2gB9Dt6Dh6IVfGsyNqKl49w8j5Jy48W9G6V3sQVKz5Ov4b/sq5Sq2zpN/q0AgZypDhtfXqu%20eNyj7/OVFiqytuKlPymSlq57l+5eVHxt/muwyhoVzcezmnX10PbFBA66ee0RzL/OWEZuVnzIrJQc%20l6r4LQZ4i3S5Rl1icY+TXqxyh6z5kkY+CC9reiVWxVsVmaNU8T2/TdP7aJdLl8mBbbzfyj6EE0OD%20gzVzV0InCJlcW/Hej7Lz8p6eLlveq8OXcaTw/lTaStCfL4dwby9bVLxkVvGbPcdnKtEC162egvRU%20PFq5/0Fjhw+3sRKr73HxrW34NWxS8WI7tVnFW0g7gW/n9EjRrHhDclj+IYCV1gOneRHmrFJcIyix%20uhKv1dX7b+c4kJuuybqyRvW4Tr9nn4lneDlSBNh8WKITxIKKBVbR1bFwtIAtRuYMA2lZW/G6h4Bk%20ERov4+plUfEOuNWO6jGnD/+z53jgAzYqfz5SNB4R1PmsYCGVFb+4L9yzRcWD+ANGIT2ID1JCpoeS%205Uoa/3B68JW+ZlQPGE68gjc3OvAaihVfkfGF/1A53b+ZK0ADkmFfpeJFb9FLS91IcL9/iaMrvjXg%20S1b8VtoOMIUrw4ZUVbzwT8miKp7lUQJ+ZNnptPVWfCSs0ZtV/CajeqOgIDm0XxZAzbv3NfD3cKK4%20tJaQlUEpEf2KsigR7xEi2aziAz40vtTf83HOEmhPipYKid09paLiZ/6DZJEaX3uPI/pNNJaLVDzA%20aA+DA40e3OlJnlTF64rJIf0x46VuXobP4xL658lq7qE/KSXgx8eRqEQL+pMi0eXsn8fdYHzt4I7E%20KylPs8c5F5FsHEiMWfGG5Ij+REGVplqlX0oJ+NFaX0L6rWpgQuP5a1vFexz0J0VilrWrl202P8q8%20lmXEy8jVuZEBSA7LPySH1Noa/wB+Ll3xeK+AOCD8hBuSpcI8WOVON/6XdVW1+RG1uOWXEBYJQqJX%20aqP2y8rJEf2HuFApJbw/TGQ0dsFWxfMXtqDd3BGM/pkPCGYg2QggsxdPouJlg5bocu7lHJob5m/x%20mTQTTanRkugfFeKEXWQOGTaPS9BvfLRzUoJxoLJwLH9mNLUGkGFLscBOHgyL4w8cW/dcrOJbA960%204ilBI3PQL8NfU/EoXIwhoP1YmACtpaAy8OWtrBQIu23cX4LxSCkBP2fTsGz4F9T4uoUY+pGvVPGU%20HNIfC7fqHtFlV1d86FXgf21j4XEWZa/ZMEvQPyrfukeXc1xX3zuqT7Wo2ajeISse96Qqnomn5JD+%20V1W8FFeZJaR/xAcpoe/B/xLyHkoWbeONHs8sa3fePapnC9LIkSJYq/E1hUW/mFnzg69wnoN+oqys%20eEoJVoIXo0Ison8hWVjxMi51j1U3dOP/1aN6UPwV6QSliq8pLFyfbNtkS3lvDhk2j0tEv+LeErN7%20gpRYfY8yD9Y9VsX30B1aT8Wzsr0fJ2t/ypu9iZfKiuc9+A8pEcMPceB/Ce2/eI+qeKuXvEjFx0AT%20izFyFCs+CGFly5U13k+ofOseC1yXFb+2Eq3CtZD3VFW8q0SZLkoJ7V/fcxmNd8/wsN3T9MOcLT6a%20tCpbEv12VHzJP5B+L3ZPRbdtUWosupwxJosTbuFV6xrmoRnokaJ8ScOGYAkr27o2pF2IPw49dPxU%20ekX9FyseEaA3sCIHqZ/UxpRkagXNXj/DfRS2yAvX0FHbdb2UWOd7cDeMin+ndFc87L80AfyPeYHJ%20fX5d4v38Pv3OOxd7Sns13Tf97ooE7pis4HQlseKg2xQW9oZ79CtU6YauUrtvwWwfnoqnJXyzgLT4%20GTh3jGXsTDuQx1vQHRrtP0aZj64i336cnw2YWPhJfZ413T81Dvrx/0NhWRnmkwYqH1/wQngvn0A8%20riDRuN7+mRoId/3gaFiGLd0BGpX/hiDa0Ed/v0wngbtMA9OOykfepP9psHxu4MBvVBhA3h4fJ2Xg%20bKqZt07mOTgCrqBRCSVQIFgu5v+zYMJ/Ai3++jQ9Fn08ffYVgcaJt3BooPTvCzu4E3md/zENOlXm%20OU7Ac/ZavqJCT+IrOvRqsQG6YwjBMX5JmkzXH33jY88h/W/BtqENboZR8YPBO+OulR4zn9ZsaEnA%20tPPLZKYfMbYLZpYmGGg/GNd9ffqXcztNYzN8o+jccJ1zLjj2bk+f/DmHA96sBz9ymIPz02MYooQ4%20Hh9/8378efDjwwr88fF3/1+m74/fpvie//nh/3P4AOjv9HBOL8bOMkzCsMHpt8/hqA9sV4SJXryc%20TRLSxTLwZRqGQRimAYx/cR3uSLsfD4fyjWXq7vWTnAjD14GqK+3m2CqfR+GulR4KT6WXxzy3jiFA%20VjSVC+N9OSu+8MPG6JQXjdE/rAU3qSzRX2i0fJikH3YqjA/XpdLjXuAbePCDOOnOcKw8xIYcFAXE%20eEPDR1xQGKRPP2d9/e0847Gl0kPh1yi9LBek8zHMxPgyCQ/MXJ4CYn7DvQzPqquZm2Mo/WAwuGmG%200g8G74yh9IPBO2Mo/WDwzuhWekx6+JlSOUMaoDtkMBhMcDEHJL55ULpySb2Kd/3913mVi18iFWZ5%20S8C/nzV+w3Kl+VcuWO3iw0uExfiOujx6MGgl17a56gvi3z54BZ/ermBVF35iDtcsvVr4Pb+Eqcbs%20KpCQWvA+E70VFo3KdYJ8VwrwP5c4+hsM7gG051ybxqtEfN0+rY+YFl5LXQEpvcLeZdrvWsy7+N74%20WrQmfjA4ImjPR27TZsqQYPRCGD5cI/FD6Qf3xE0qPS39tRI/lH5wT9yW0rtnC+DXHYeE10zoTeu0%2055N4cvYRMp7p0xSXoA5uCrb5FLw+yaQ3+HwT53InO0uvgOV3DQulxwTc+St4yDRTmAIJ8+uV/cTd%20MoF4RNCvHDSI5z2C73i5qxCUHv/lt72D24S6k8XPyk9+Jt2Z9Az6BAOZ0ivL71rMlCExmDlEgKXE%20M2KZGOJnJytGCsUCugauX5If3ZRkK6TiQwa3D9pzbNMJe4frfEsmFZvKntIry+9aDqBtB1F6h/7a%20LoraqBGyFVB0/roF9rVP/VjC4HaYKf0BMVMG64x3gy1DhxYOUUCu17220kPh5bM8FH5Y+9vnJpW+%20ddjQylGU3lLulPTCYb2Gz/aD22VPpccEOuYL3HOAF5xPr97PjwhmymKC3376Z4hLc5Re0VLulPQi%20h/UaXMPPZw1ukz2VnjANeP6frehzJFOGHRzxvh5WP0eccHD+ZxN5fnZyPrGX4hBKb0zk+eF+wvr3%20AKXOvqJzaYGf1I9CDI5NSelheeVIOjuRp/SqdiLvg9+J9dG/OdPL6s2UyQSXFBLXEbFMDJjOp8Qy%20AylKcVwFQ+lz0krtc3tq+D84PmjPsU0rhQNUVuoMfnpQ60pSr8QHNzm9wmv3ZIcQ/s9xVhq9EQKt%20WYcPfzFh4uOBn+HLPeyBliMW0J4opTf30BNWvxUocmpYr4Hfofi3B9pzqU1PX6Cef82huDhH6FXN%204hxp3dFxSA6gbQWlv5IFrlJ6IS20KDH8jwU7twXac7ZNX4EYf5jMk5gpww1H+uDGUjovG79Km8UT%20wobbFkrf+joOo4Jh7TNtwJC9QXu+ht7kQPxQdv+JrkpLUukx44dJgGskPhuHs8BXUXoVT6mRreJt%20UtzWhTeYyX/vij+Ufh2chJ/SMp9Qn6UMvQLwHk/P5syfBgGbs/eO2oxn/WHYnZhBt6QZo3PhOf7r%20a2uY3r2nplXqgNJnZ/zvGbQBUfYQWTf62t5MipZu0355+mLDmfmMfEqvLL+aaYR+8kvpocMIxxvw%20EKeZslplBfBrzTJK0JkgUg0LpxSfrtScNBOU3jeiik6mlmlY36fwpGe0cNNopXf1M1N2VV97I9t1%20diu4MDl3idn7HLa24eHfRVbznh7AT0yYnGV8CrOMPbP3qV4+oZjNhHi2VvotFbV1XuDmMdqAlFkH%204GRv0J6zbdox6czlZu9p1WFstckxU4YADzORV6hwLc1cIB4o6MPXbYfkWzwq3ByibqjgUtFvUekv%20zZSGU9zwVmKm7FA752hllFY4HMtKb2ZjpcdquktZZYT79XvDuO5WMZQ+J3tzLb2pBaN2yTxlbggB%201u6c00uv0ktpxsVjNaiURSkBxbzU+/WfLq0YQeD/u4BtwNW3riOer6mbS3MEpY/xi806yELp0Sus%202TnHvwd8evWjA72wH0xh2BN8RCdKYyme/39Fpdfx5bjGl3Kw9JeO4zBQ6aWEurDqbG+oOzmmCbkw%20ESee1/k/qVeGX4me2MPKPz0vt7zLgcBqd87Bdf+E6XsUodw+cSffiaSUHvdSkqDChbJZlSylGRUP%20BHGl4ktxyWG9BvHsrfhW2aSkBys8yJGVHvLl29fgegYKDd2CMuK/nJHHPNomP3aBL2TXLM5ZA3ss%20iH8tJ3oikFN6Iv0vMCxwPHdKqq/1IMNJCeNLASW85rJZxLfnazxdPjnpwQoPcmSlL0GlB7yH9+X0%20iu48t8D7fT/7bzyem3ehh8GQAtb+GuQSTwvsK1dZYkt6wP2IZ9aQEnFaXGNYr9l7ma4sE5abpYiQ%20HqzwKDq+vSkp5DVgGmDp8SZOYqZMJvgaic/GAaVHZRpW3ZJmQjyIQ8ZT24CvOazXWJ2NleaU9GCF%20p4Vl2AzbgAgrJ3tDhduTKQ3Tqryq9/QAEwh4ZsAw49JUKX2lNJOIp1bpoXR7fg2H+OVuOzKtqTx0%20K6MDYVB0+FqauVYb2IgjKD2UnUvodVrMlMETF+aUEp+eZQyvCtQzvkX2+hUr3AovJRKsONxziE3w%20Go+77czSm3hE2ULpdZg5aUa0gVnnwnypUeDelPTm8fTgV9NFnTFm5Ftn72Hd4R/zAPG7GXePxEwZ%20ApvksfhcD3/m7L0AfqwPd87xmMmYQIUbjVZW8iYVzoa18jEC78qPoPBA7raDNDIfqfzQvQcZTkma%20Yd04KeUFsjeyXefW3vN3IRYz8lvM3hNjn0tT2x7QExkfyFj0zjKC7HUXpFXRdMP/TSpcNKwaIVCy%20I62OQ3ogskwW5ScsJP73MAu3IM2EuvH5MAyAlr0ptXlvvYMf6hnPeV+rXqWMqySZsvjw73qaS2Ml%20PoIKVxWtFV1KM6FhUWL4Im4ZJ5iG9XqaZH+84j8/memeuW2t9Agvo5TNqLqhLPK1QX62IKWQV8Pp%20rPx2pkrppadrJL4Ux6xiE8IG0IxuWEbjlY1sz9n6EkybTPdCQYI7/veQCtuSHmI4ol5S8TaT6FxS%20ksJStCMxS1l8PnBDCUwkHGL23oEC1o3r4hVuWSzhBqU68t70sPRa8Xms3XrQYVKs+HrQYUE2bwOO%20VJhr8nNTSh/JLOHTLJ49BHQvFUD2OpXRKZws+EtU+CwsrfThHPFOCtU4rEd+rA7FkB5wvx/mO0mV%20G497YFharPrpYRYWyk+1BynNuLpJhbkmP6U2L5/pOTMfz8N9W+hVCvMuBPbz9dErfSlgXM/O3nt3%20Owy4U5JQ6ZVcosJ1WDIOeQxF4qux1eiGlegA4KcHxuGV/vnLOWwjvh50WLPwVVw9yHAos3IU0kxG%206S1JIdt1bvbeP3M7pZ8U/EKz9wZJpY9S+LSW7xNfHl1hyfeJDtxfkyj4y2EVeEp60GFZDcBbT2fp%20myk0LHmtB4YFhUeaGaYXZSV7mIUrxIe/ldKzQw7p/ugaPvLElYgxvt54HAyjRlJQd1JMll506sa7%2096ReuVG49rsW8y4kCL0JhhXXmJvOJj5UuK9sUbEpaYYNKyPyObkZxKOUYZG3cL2HGJYT31EJxfdx%20iTT0wDBMaVR6fEBEhZaCxUf/fv7qw+J1/P/96Vw30i8ewbB2oXpUZrQBXVZSUqA9tyrkNZilDL0L%208Imu3A13C2qUvlaa0fG4itadDBoT3XqIYYbGhDBncQX3HhgOw6USxHhEQ+6BYVBm4Ys4IAAKiHUN%20SM/py1yxoaCpjUFkOCWxSHUkcItfKW7U1m5K6Ykc0h9O6UNDspQE0kyhwtFA0Eh53gPDMPMglKWH%20GK6Tfz3/tWjsFHYGOEb+tEz+cN0SOzwuS57Ly6+Xf36E1K2kQhllWa7CDZcBO6NluuePETVt7TaV%203iWYQ/tS4nOzjCDlLsnGkVD6lDQj41FxcLZeujUj4pEN1eoAeohhCfGN2OVl5u7i6mEWlhMo/UxJ%20hDSj24AhzUqvkGGibGZKj3oRbSMF9SEHd7QlvIduV5+9xwQCZwhLIOLc7D0eGVJKX5V4XeGh4GdK%20IqSZEI8PV1QsJFa4cGtG5Id5wH+ZHx73wLCkxDhEXuDWA8OpkR4W4an6YN668qPaWiwviNHmUsh2%20nZy9F5N3h5m9J/LYIjd7D3JKT0pxyIKm6AqgNKM7lyAc/mr3ZhLxUJAv5q0HHx4UQymHpSw9yPQy%20PH+8QklqkOGUpJmc0hvnKdCeS21aKv0xZu/xTO8Sgl7mGmQTz4owGqt13IyqcP0cLK9BetBheRH5%20Y356iOFqUcqI4x5mYUOMfFB6kOGUpJlCh6wlBdpzq0JeAzNlvpcJCa8d5vdQpfRCfGMKjQvHsnG1%20wE9SKZjA+vdLeAaG6Ofgxng8ohPTSkGhew86zKiMl1Z6ITp/PVhh4lgK3ZsRbU2GF0V0aJAUN6X0%20aPwysR9+f2h6ZljLWqXPSQq8CtLKjQka7DFHfBhCKcyKD9KMzI9qRBDZgHuwwo3nMl533APDscpK%20uzWTUMZ4LOoM0owVj64jcZ7ippQe1v1FvVWpSfw0KlhajJrf3AI1Sq8bUEqApdzFBRpSGZ0gvlSj%20gjRTUHopPeiwZulnvCFfPZjhJ9yaSSh9SnrwYYRyociw5XmKGqXv1ZkeFimLW+cG0TtpanxH4f7r%20ra6n8+nRAH5yI4ZsASllhFCRpWJDMOnWvCbeoePJNbBmRCeWDD8oZQ8+7NB4rbCl9JAK05JmaspM%20SDNGW8tJCupOii10pod8d1QBEycTDGSGmMkUWaVX8JdbsQAEir+GNfG0UqrwrbhmPNfg3sosxuM6%20Es0WOtPDdWp0MBgchqH0g8E7Yyj9FckN2bC6Ctf4fw9+/nX5Xyi+NNcYvt86u5eQfK5BhaHB+6WG%20xrf5YKY4YSUTzuX+4H5rYWN1oIThyGWNusHEcPxSyMfZM5f0q+8zCWFMaZ7CQJr9asV4LcQT1l0D%20dAJYmWWh04OPo/AfH47wm20rrJjnkBbch7UZ/jmzJm6fzum5lX5xP8/9PdqPOE8h/fs6lmGcnn16%20/LGrE9QN0wY34OuLfoIb0uV/hdndv0ijJsSH8kD7QDy+PNy9VlnDD/6zndTW296ka+BKROX7xxVq%20+LqPBecLnoKChx80Vofcckg2VkoO2dEgDrzD9/ej4vy1czioVKDDlX5Ky4wBGgHyiYYH//KDC16T%20fnxZiE7NAtewTvvl6ZM7ZqdxbpCIxwrLlzlezQb/cmlnbdwAP9ow3R/CETCfDAdoPxLkneXoFebb%20z9g2SErRtZtMj+WWAmn2M+be77l9IA24F9diWTsQN7aLZ7tdU3Z7ki+FQazAh8e+KmRDuSTY4gxp%20nWSySrvgy2zH+K9ANDoYCd4YQ+kHg3fGUPrB4J0xlH4weGfctdJbSydL0gIm//wEkMEfH38PRwnc%20829pIvD0MM0eyzhycbY8ZyI8TADm0ovnWMb5/c/fpoMr8RgmKnMzK7kyIZj3WMO183kN3oXSc812%20SaTST5NhU0N7fPzNKybfELDhST9wQ8OE2/M/P/x/KJFvrNKvg/7i7Lo7xv2Tn3OV8BUUlF7HwXOm%20KXYczp0NfwovpM/POp/OM8wCH8fj55heKI+/V3ceImz4YTn0wu8ocvhyFGUAUC7oiADKitcx4+7L%20yMHyJezU/vgN5TGvK8tty3wehXNp3CFU+pnIj0OMYwBFioSGBNAQvDilsfywMVKp8NrJK1FQTDYk%202WjxuowdikdYfiqdVnpPOKcfNG7ARmqlD26I/+fz+SMq+sN9Mm0xvaHj8bhwoiWVx5XIj6MoUHjr%204ykKvrEAPl2qDKZyefWvLWUZcWYd5YgOQHL67bP/H/Op6gpEN7wKbMjn0Xl/Sp8RWHsw691DQwJy%206Gv5sRoN3N5+vMwazqzROrzSu/DgB0qo4/PhqTh4Hv0Idx+OkT4qvbeKAaYNikKlZ0egFYZh+0MZ%20fgf8fX9I7gtJn2+dZ5bzw+cpXe468oCOEOlj5ynzy3tZjiWl3yqfR+KulX7GVP95avzcAC3P9Gvh%20sHoLoPg9n0SvgR1aLVvm8yi8H6UfDAaeofSDwTtjKP1g8M4YSj8YvDOG0g8G74yh9IPBO2Mo/WDw%20zhhKPxi8M7qVnss141LNAJdCQrizyWAwWOoMFgzxPC7BVn6I5XctMcSWpYZYosgdUvTWRtjyiMtK%204xLRweC984atuM577UFnoDteV8J2cDm90n5biEqPBCDAqRf5VLWUUyo0lZxgTTd7JKyH1uB3u3l9%20MLgnSm37ERt14npY449jr9ihQ8jplfbbQkwVlDTuA/c2fWhQQiaOPRDxGx2+vP56fcKnoMse6cu3%20rz4DlMHgXsi2a6+skzv+Q+P4nxb+7Ts6DVuvtN8WFqkKal9H5gfykdhJ6fFpZjpxuE/fOxjcMrn2%20PCnrWWfwWTA+i8a818vjaRph+41Fbb1a+G1gkbpcgi30r2wiUX6CwSV8elyY9lVPgXvXxjkYHJlS%20e/YK6/z8+e1sYqkrJKlXDu13LYvUyW+Pr8FQ+sG9cfT2vFR615lggsEPIdz5quF+A0PpB/fGzSk9%20EszhxzUU8hpxDAbX5OjteZE6zhbi53rwXP7xNO0pdimG0g/ujZtTeig6fvDv77+eXeIffSdwSYbS%20D+6Nm1J6r+ThWR7gPfylGUo/uDduSumxcADbI2NhzaSMj8V3gfrVAqEyTzLe0+fATrDYHHJwH+Ta%2087Sg7awbXHhTemUn2fSVHS09Fgx4XCeQfYWXWURA/Ic3mY6DmX+PYAdYbv88FP9+qG3P8Ie3ZVxw%20E3WlYnFOSa9yzEMMSo6IJjnF9cEW0+oie7mgRyw5TMG43iP4IQf5Qw84Htw+Ne3ZL1MXi23wSB2X%204Wb0SvttYZE6fGyDngZgiPH1Kf37brkPAwB7JQv5UcIRlP4j8hJ+8EL++IV1vCVU+oevQ+HvhWK7%20FsvXAY79PJo3klf84IZ8/Q/e0T/6iKCwyYQ7ZG/DHkiCe3NLcAH85OK4FlGxCz97hf9bQisPGdwH%20pfbsR9NiBE1rTguf0yvttwUzdUgUAoegR8lBpWVG5dr7GmWW9+4JFT5l3XkO2Qo+0wP8//rdHhUN%20botSe5br6IGc3KM7zxkW77H8rmV3bZMZ25Oo3MGisxOI7uHalkrPoT3A8/2w9vfBEdpzjqH0Aanc%20psJDNlZ6KPlf/wvW3T3n4bn+Wr/pNrgcN6f0eF6QH9xcmiMqPZV75uYEblspvRzaE5yPGfzb5+aU%20HgnGcwPeA+KZ/tIZOKLSU7mlm5cNLb01nIfVH0P822fP9gyDjUlA6pX1Ln+ZOkzANb70b+GISu+H%209mF475U/HG+p9FBua+IO7n+/jiH+LbNne8asPnR4kvO6m9lrv/A/gl6CFh6vBFLv2bfiKEovlRvH%20/jx0Avq4F2toT+D+6cs1HqwGl+II7Vm/KsfInSxSh2/p4w2hp7gkR1F6rdzRuhvuvWBof/pij6Ze%20/u+fsVDnxtm7PeNzeOqVZbgXqYue3RBfDglSnAOfBzUtHpjcc6MF6949iEotlBv/vcKzA3D/t7D0%20qaE9wfU4qz+4OUrt+TySnvzVvKcnNe/pn4Thxv740soDO3XBwmNBgI5Ukls5hOWDNYNUK2N7QGWf%20WXXDrVfpc0N7ghn8Ye1vl2x79stn5yvpoDt+ld1GP3aBD+aQhtQbuEXqXn7ghikw67M+ydTrpNcI%20UyxLf7S191HJpYWnm5Bepf/yjFn7fHeIibxSxzA4Lrl2LS01r+O/bxG+Q+hfew8/6DjkZ/KSRap4%20A8ANp8fMV3YiceyBCHso2WtZID6dqD2QSi2VfCboEJz0UBrak1p/g+ORa8+TPsx1Bv6lrvT+2AWM%20bO7r2EXq8DyAGxARE5Qk82MX/MJuemUwZcAC92XjuBIzxZaKrqTH0uM5q9aCY0/0MYt/m+R1Zv6t%20PGqYurLVj11A52jh0TFof2bquDAHggTkyG3KP/1m1yd/nGJKmJmMqyKVWiq5Ja3UDO0JNtRABzE2%201rg9Su35p99/0unJ09/BZbLo0nL3/tjF+Q3cTz8il+yubSWlv9Z37gyjRlqBEkPxa4F/2TAGt0FJ%206S/N6ld216ak9FAyr9hy2G0cw08Pi3AtCddbgMXGjPway41n+trHgcFx2Fvpm17Z+YkA9xxwjSfK%20ktJT4VPWPZ47Pz0gDB2uFl5vYRrar1dg3DOW5d4Weyv96ld2p4fPfhIAvQNuvPQMcknpo9IJi76w%20yKFT6IFhZRU/xNvC2qE9wX3v3dov6iEhvW1gK/ZWesSP2f1Vr+wiYhbxUiD8XBy6UhcKH9y3Uvqc%20sENYCyflWsCy3Pc+i6/rISVD6Sf8SH3NK7vXpzBr+P3N34gZ+EuyRulp0Wduwr2HRZhKEH6r0vc+%20m+NeKP97JdaD6PBlO+BxbxvYir2VftUrO9qTn6+P/ia8JihBpV1k1K8YCtdyvY51r4AVy0qVlR1l%20Q6U3w6eERrcWKG3L0J7IbbXeIyz7Wd2IDkC6HYFcewZnhZw2jpWr9HrX3i/e3Zde2Z0TM/95qxRy%20VRDeHUr/flFOYvGAxMqYRFcqK9s3AHG8ldKbjUnJWqCwPe/bX/75MZTeSbZDdtLbBrYi156Bvg7d%20wUK4Ldbex07BGVp0ClxkJ1/bLVLnew/3LJ+aBJBMEUwRwy8CJxgl+MghhvLXrr23lDtWtFRQd9xD%20DKdC1rDVazeE8V6X5cayT3TIbBNHUvpkuw7zZPI6/nvF3mjtPaD+QqCLMMJkkSr5jq+ETBx7oAWJ%20ycAv3756d0oKWaleRMVL994KZzhZCXGvAcraM7Qn73mIz/KftQMtrm5uQukFXGUHf1Dkrdbel1ik%20KibYWWdTiSWZtffoYTCkmJYTphPH+FLoymXF+//sADaocIbDeCxh3GuAom6xwy3fALzH3XJjHYR6%20judKetvAVuTa82ShzzoDHYPy+8fpjdbel7BT5xJWM7wH5TXCfWvvY6UaCikbwCZKnxDGw/+1bL2i%20DmHhQ5z3hlUXlvS2ga0o6gzfkF1o7T1G6qeHZ/+f90gWqYNHTAJwIu/STaxW6WNlp6yxc+/Bhy/D%205rH7rxtaLVDSLYb2ZOtO5FaQZZ+sf0hnG9iKktJfGsT/8vTJ/8crd/15/CJ1/gYMHdx/yiUpxcEK%20zfXwVMweEI6MYxafami1XGI4fokwj44s+5SgvnrbwFZcWmdKIH4Ya6ZDp2eROk4cPJwe/LMFvti5%20JEhQrpBixeZ6eCdbKP1MRHy6M6gBe9xdYssrKP17+0EMlr0pqp6OQK49X4O3Hy8+Df4xwi+wc7os%20WKbOKfqDGxL87b/5ffSdwCWpVXqpeCnpAfczDvyXxy2WHsp5iefv9/iDGLLstcR24eoIx0dgb6UH%20fAOHYb5mljqv5OFZHuiVPJegVulrpAeGYSl5bFhBaoBi1r76XAvCfk/LcmXZa5F1M5R+As/w1Cvo%20NF//kXnq1Ky9v6HxtUAtTFwKXbGW8HoPVniW1DSsS0+4IeyHx0tPsR4Hqw60G+UI5NrzNWD8GLHD%200n99mpfLLHW09Pge1+M6AbmSx0K/WtBwjiBFSel9BSvLq+WaSo+0lIBSXvK5G8ty39MW2VYdLNyC%20HIEapdeLa0qv7CSlV3bTRPzJWfzPXvd0euZnQcmpiLgx97FMbhEB4DrgHqVnZeYUcWulL3UyWdyQ%20Hp/C9qy1rwEdy3v5QQyrDhYS6uwI5Nozmdr9pLhccOP3sKhcnBP9KuKjuetUuHgOE3qSRer8YhoX%20KUBvo4cGkqm3Si/DRYQpS1+79n5RuZZsUOEyPKuDoRv+57jWu/T3tCzX14HoiHP1cwRK7RqGFVaY%20Sg8dgbLGZbgZvdJ+NfLRXM7PSRap+vofV3juBkSEm3IKWfrgxoeh3MmatfdZcY1hiwpfhKtFNLoc%20lx7ak/iDGK433xNLAS3pAXEwHv9f1AVlizawFdl27a04FXtSWvjzyumX6G7zwQ2uV++cA3xP5DxC%20cHMKmXD2QISZpqQoXmfFGhVN2aLCY3iMR8XHOCA5oIjXWjyDuHb98g6rNzP1IqUHH4aIR9ZFlHD9%20COTaM7eho5y+/YyGkRY+p1far4UP1xnsFOnUVSIzAOQaYcBEppD3WrBSzYpW0oMP3zUcxqPjk+cp%20rv0OHUt8957Qk+WSO+4B96fC1m5HINeeiVRszn1BqDs8Z1jUK8uvBTuXqrX310ZmzEJXbk56iOFQ%208S0LFq6lwATetfepv+bIYoFrTzMFtMrMSa7MamAY8b+Oh3Xmjo9Arj1fE4wQJv2al7+ZOv8s/3iM%20LbBnlZuQLSqcYegwtRskBRTw2ttVI849l+WmFN2LuNaDrwsRllU3vH4E9lZ66hSe52HxMTqQLFJ3%20xC2wzUqWskGFL8K0BPE4sdhreawZr7PASK8st9QxpBlt6ZXIaz3osHJyBHLt+Rr8ePsRjmwWqZsl%20WLwvvBQ1Sp+UoOxsED3Mwk0I4oFouMHFXhYXcc+W5Qall+melVU4pvTAsp+JCh/Sgw4rJ0dgb6XH%20PJrXq7BPnl4Ovkjd0bbApqLFihWNVze4HmQ4SXFxI04LKN5ev0SDuGfWXik9RJbVZuWGeJSCL+ol%20XO8hhqXC1JKqm2uzt9ITbJ6JDgAjd8lS6V1FrtkCu5eS0vsKFZVsNShKDzIchKsVA8IGrdn7y7fp%20BzHySp+THhbhoU5CvbC8cNyDDF+G6WXDNrAVeys9jLV8Y4aFQJJZ6qYN+eav2HLv+0ByjXB4NMgu%20IHBMfgpKL0VUsqx8HPdghZc61kDh9n51hjTEIX5C6WU+pPQQwzEUXbr3EMMK4aXyATkCufYMuEmN%201JlpSH5uWz1r7/E6EAabugX/kkXq4EneAEmSWSOMD/eR4NQaYVKKw1cmFV1UuP9P9yA9pBqrbmQ4%201kDh9v6Rydmy3JSlV+VFaSbEo8vOOu6BYUVJ5MOqmz3I60zYGFPoDvQNxjXqSkavFn4VWLCD6/HN%20m7Fic5k6F2GksMRTrgpCb6IX4Uwb8k+/4pEC13XGJLJCZWOimzzvwYeRUHTtLtl7aE/wrl6mI6Zd%20iC4vSg8MI1VePO4hhlsQXTd7kWvPBPrCvetwDCXlgp2cXmm/C9TyW4SjO4dF6vA8QEXk7F+K3Bph%204r/ac+FoWj64STVaSG+FW+GljiVQtD3fk0uQFv+K9VrDeyMexGGVXQ8Mq0aOQE27BrgOg4j/3jKH%209fSbrL0nzp/+PH6RKvQkHmflEXluMk/2NuyBCPbYy/ZIgVLhzCqVFsQQrYxr0Y01SrDu8lwCRTvK%2078djey5v7RNKn5JmRDyyjHR54X8PMSwtbA/hP+I9Arn2LBXaW3HXdGjNaeFzeqX91qDTs0idX43n%20Iqzd6olKy4DRSWB0wMU9kNxoQd5rISvZVEohPeD+UsOFm2xYi1nzncF6AUwo4n9Mu8qDJc0wHoQt%20w1fl1RWHI4YrhGHLOCBHINeeAds8/U0dwVxXtB/qleW3BMMgi9RhKIAIpoBdYRpD8y1hBlLoipbn%200g3/e5iFqxuxEBkPFP5ISg+g9HjcsNKt3SjNiM5F1oOMi8c9MCxTVF0dgVx7vjRRb91zPB8LdHrM%201MFSeEv/9up7lkuyRuktkQ2sBx1WTsiRhvaEm3gk82J0Zs0IpZ+JjCMc9xDDSshWbWAr9lR6r7Nu%206I+RNh4FLP1apA5fidEjpHaY34qVKEms3NB4Fo15o15eh5UTcLShvcQr/fOXWZpZblZn0ExK6YMg%20LsbXgw+vUDeMq4ePGDqHsGS41nGOXHveA3QCkkXqfILDe0I5oXApSkrPyowFriq/tiJKyDClyPAp%20AIp1ZKWH6HTPylFIDzosyCyOUF89pNIdBXE4gZ8eEJaOyzouxXM0pdcsUjetvXeZgzK654K9196z%20wFmpshL0tR4WYVJCo5UCoFSzj1wOBEchOt1eEvlpRYflRcTB+upBhylFtofeNuDDQjwyLh1vuJ7j%20ppSerwYwmXeUtfeyUmOhy3Mn8NNb4bmwtduRh/aAX/39+/nrIu1WfpqRw3uj7KR7D6xfHaY+3qQN%20hHD4fxavcMtxU0ovV/HMlvJdkJLSywJPCireSQ9WBcew1TkUyit9w3zHLKyC9MA0+rBcmmPedH6c%20NEOll+EroXsPPiyRboaJ/zJeHPfAcBiWVVbMa46bUvqIWsqXg0qr/cn39NYaYWLdK1kUuiGs/B58%20WEYl+8pXblCm1qG9DsuUkI4eEEZUehEmROepGWHprXLyskFeWL+LsJ1EdxcPjnuYhR3Cm7k5YVpy%205NoziHoR/NW8pyct7+k1i9Th3R7ezddY+tzKIf+TOjgoLBe0MibRhW7KxhVuVTYFs+I9X9RZYaak%20maCM3to/uzpS4WppRii97FQoVBAc9+DDM8LXsnUbMNtBRVvLtefpS9b5Etu4ys5/q1K5Ii/4bWGR%20OiQYvYl8z5di6nXsNcLEjxYMS9+89j7TuHqYhZlpYFCkwyu9A/cjnXKIL8OWDboZKn1QBIYnhe49%20LMJL1M/mbSDEI+PEcSmemnY9GcPpOv5LA5nTK+23hWWq8LouMxyXyMSxB5Jg5j+VsFU/diEq2VdA%204rgHH06iMUnpGdoDGRbTL/MhpQeG6ZW+kK9mCpZeSg86LOQNHdpsotLF39sGfJmFfOCYZchzeZyj%202K6DwlNfcAxFpoWXowGtV9pvC4tUISBaeESMYX6S8FtZgP/J9ExfTtQUT1rpk4UfKrm2IkrM4hEN%20eBaHG9qfvrRbecCwvFxKUYQycmTizxPxNSPikeVkSQ86LI5gIHIRUm8bYBgMb1Zeqk3kyLVngOtS%20kfGWzD9OY3MNGNywTgbosBZ+G1ikDoHFVXiuR9Kf5Wn0Dh/8MABuZ0kXEv2kkAXuK8SqCPd/ywq3%20Kh5ubGg9xHAzwvibEcNuPNMjzTJ8Lc2EeJDeWZlJCeXXjIsDFp1lr4Wbh0Dgr+c3AHTamadZ/ira%20Wq49+0/No16clX8ytOdwU3oFtN+1LFIXE+R6ET1cvwSML4WsBFZA6rgHGU4qDjQsWJYeGBaVISfN%20uLYh84F05+Jrhp0LJBE+01ALlBbfD0hrjh8RoVJ/dGGd3f/361/Pf3mRbhQsKV/zbYRO80xE/nA9%20R649H4FZ6uIsYbDw6F0unYGS0vsKMBrUwt0d9yDDjuHifziGsqMh9caDdFNmcRrSA+5nGSHdeCzR%204VOakUpfkBRQSign0jhX9PPciQyH5bZ4pg8CcB/DlIJRAXY6ShHDkfVPNyFIQ46bUnq+l+ezfOwE%20LkhJ6VnIsdBFRUR351aqiBIxfCWMA0qDhoPjHmSYJelBhsPh8enZVvxmKpSeeSVQSDkkp6LDLTVB%20yjD8/4Qi5toAOhb+7p+OE6MKPhIwrGz9IH4nOW5K6SNvr9WLc3qpUXoKKiNVIakKr0WHJc8haCS0%20LD3ocHPSgw4L6YdYFr8ZQ+kxFIcy8ZwdjhYoYe3QW4afU8jqNuDSzb0NKXGU8fw0mxyEm+5oSvHc%20nNK//ECip9cF1va7W1Oj9LmKltKDDEfG549dpfvKD25oNK0wPIaVk2aCMjIfSLu0rpTY0Dvk4XF6%203tbCkRFFWtS1yDIplV0rGGXkykPHm+PmlB4JxjtAAEvPHTsvxdGVflL4qWHTrYdF+BlphhY4NFTO%204FNgybw1w3UnaPCwfJZAWWGVKTiHoBPJKQmeqeUzdw8yL7pu4nGQHmQ4Mi/sMOX1HDen9E94/3ea%20fiEDUsoAldbyx9cOOVL3ElnQM2GFi8bQwyzsEB6PUeGbNuBKaUYNu5GX3Ku7HmQ4cigvywvSA+7X%20HSXOtRukhxiea1N4SyBHRzIO+MtRavMAfvgKzlpPz3OIxPK7FjN1XIILwfN9itwaYT/z//vDItEa%20K2MSWdhadMX3oMNkuNhNhZVOtx4YT400o5S+JD0wjFgPTmG0wkN60GFFuYCl1/WPUZ6Mh9dyZNt8%20WHiDb1Pke3cY2N3W3gNYekipJymuvRcrizRr1t6zAkwRFdLDLExICFfO2tOthxh+hTQjlF424Jls%20XW5KMaJ7OO/BhyPCn4ly7yEVppZSfmratVxsA39esfdae//hw6f4WSx6FbzmSVFae59T+tq1974B%20hUqwGq9060GGKUUOVRlXDzJsn69MA2tGW/pCI+4B96NcrLqh4FoPufC1ew+pMBfiyjNHTbu2lH63%20tfeMBIHz1zeSZNbeezJKT3A95weFHCvBarxBceCnBx0uwpNDe7rhfw8+LJGPXANrRiu9Eh+nSEMP%20MVyrbijuWg8Mg+HJMtPl10MMR+dFnSPOHKU2D6TS43jXtfeMkMKZ/BS5NcKyU0jBeFLIgtYVLKVU%20ESUWYbqKhsJDYryh8nso5UNKD6k4vLvLh7zegww7Jz3IMmP69THPe5Dh8Dh1nqPU5sFMTxwwttJy%20X33tvcc9M6ADuDS1Su9FVLAlPTAMVjCUHbO3EC7W4LUeZDglaQaWXimDDNeLuN4M4lFhLSRc6wH3%20yzzkjntgODo/s/Jz10rx1Cj9nixSh56lddjQwiqlL0gPPgxXobTuVHgc4300r28SjyGzhhWkhxhe%20aKQ6bCnNUOkN8XGKuHtgWDoOL3THfyc9LMKmqLiRnhw3p/TcCXdSRlfYF+4ANlP6xgrHKjH5PtYv%20OHl+8v/50Qbj2KIBx/RqUQ0L0oxTRqaV/3PSjKX0hoLgfw8ynJzATw9WmMiPjrsUz80p/WwG3g3x%20MUN/SWqVngWfqvw1Fa4V3YtTdB1mtPBBGHcPMjwpVr56sDqRlDRjKH2qfnqwwqPo+HqQ4VB8+LIs%20QyeQ46aUHonFJAFpffm/hrVKn2vMOSxFxzJTYoU3E8Qb4u5hES7FyFczwtLnyovSTKXSl5SkhA4v%20Jz34MIzy0nkq5efmlF6CPe7wQcUlqVV6VAYKe1YBqoI0lqJj3biFDCcljLsHHeYsD4X8rEE31Jw0%20Yw3vDSkpSQkrTIhuD73xzMILdaHjoOS4aaUHpQzoVwuSmlcLuDcXhyxoX/hKMaK7+w/WKLpEh5mT%20HnRYskHpxtUMlNEop5Q0o5Se6df5wHkPMiwvIm+6/HpgOAsxyjLHpXWml1nqfISnZ7/ixy/MccfZ%2037KrWETgV/dlJgNxX66QdGFDsD1SPEeFOOGXcGsUXSLDL0kPVngQ33hV4+pBK54UXJPXm9GWPqRf%20x43zHmRYDC+eizLbNB5VF1JK8eTa8xY608sidVyCC8Esfo5pKaC9XBDnNcsFGVcKWdAQ+SWXlrWK%20LvHxZCraS7jewyJMIbPG7KQHGY4pIq/NGJbe50GVI9x6kGFJifHh3MW5WTwhrHguhHHmyLXnLXSm%20l7xWF+j5MEB/cFMjp4fPs73PMIy3/A0ZchTRXPpjmhr6lF70SOylCHsx2bNZpAonhXxeRwdQy9p4%20WrlGHOBaebm3eK5BLp4tdKaX7lJghTGjXCM89WiTu1xjrIHFh6wBiv/nN1lcZVriaQFfD16Da8Rz%20rTJ7b3XTqzO9XKfrGwwGh2Eo/WDwzhhKPxi8M4bSDwbvjKH0VyI7I+tf0bhr/L8T+M2DW8Zv6Pok%203oENTHZXelQUdgb1s5Zh91wIVgTKhUJ+hZJfzXTy5y9Pn+I1vOaY+f3wKYSehuFA8KrEH5+mPf7P%204UzFw//y/an0U/MegQ3SK3+IB/Ein/icGdf4n9d82DlFdOVBf/ylYb+Nkjv3M8FhVZcO6+3Hiz/n%20fZg99uciXdL/VmD5KdPZCtNogffe697pzGH5I+9oU347eNcmPaqsZV3hOFXWR2R3pUchoaLkogUU%20moSFqq3l1FiX9+j7NTIcX0FwE0pCGA4bE9IaO5jgV1Z4DoaBNCMMoMPnf7hjXTaVMwU6S4TlFd0p%20g08LOqWw1BPXrLDwH/Gg4zw9OCUKnSmvleJGOnHNC/Ie4qNoP1COeJ4oK6vTlmH88B3udAz4X9Yb%20r0P8K6+QL5z/ePsxu27h43PlOLWPSbn5X5e17LwZHv7X1Nve7J4yFg7fVcYGGCoZlYXKwDU0DL6/%205DvNcGIfJ4jhhMYKvDL+dBXvKhc7AMuKg/+XH2crz/TwmD1+DobF/37fcqPR6PTLY83ffz27xjiN%20jpAGdkogF9br0/TBBwQNOipOZdyTNTtFa+Y7X6F47LiA74iQTx92+tFlEa9RjyhrhC3LLnaiInzL%20SFhp1Mg0s07ppst6ajuPZwNQWXZHYNeUyUpBQ/opGiB7WwqucVQAzteWw20qZAqGYyne1KCDhGvs%20YHSHQynCBik6GcQzdTy8NvcDZZys31Q+mikNZ//Ij++A0GGFsrPC8o9FIV/o4JCGeYdbjhtM2zRP%2098lO0CPySWWTirRAKkw4lm2D0A/Sxvjohh9cpVKzI5b+FmnU+DSfO/XYPlwarLIGOIagvNaU3d6E%20kh7k4PxBK7LBQ9nx+4BoWGggbKy0TuCnsyqI7+Ppsz9PgbDgB359QwwN7+vTH6LDmpRThvVIixV+%20p9CnwZ0Dy79G3w/QgUBpkCef328/ffq4HwPj8AoU0ibBNYpUaC/wHzoDlJHvSPw1DN0n5fKKTv9O%20AM6poLOOOpSzxF8P7rwfyivrbVbWwU3mpabsjsBQ+gJPj9Mko+/NG5EN5ZIgHgqH+XsQh9x3DMv5%20FhlKPxi8M4bSDwbvjKH0g8FgMBjcMcPQDwYbgDeMWOfUM9+b5e3117ffP19lPviieXn7/uvz7xcs%20p71x+Xv88BheponjPblk27n3+rwThqG/UawtGy8ld4/rCOPypEYubejlMqNL050Xb+A+/Pr0v5df%20X397WLy8lSsijgKW/nEjvjWb8C04oKG/dNs5Yn0O5gxDf6MsDLLac3oL4R7QxBuA34wng9CxyzW2%202ljIziAfjuwkXZjffvpLfrmiO/cdljTM4p5cnAzvt29TJ+7DOz37Dn4Wnj99+vXHb5+igbLS6/18%20/D368etuY3hGPuT6Y5VmGY4V1yw8nFp+gIorWWaK6rxIXHhf/3PyH6skcffKcoykwtwQ/F4dd89d%20IzT2cvddKf7XbdW5/G085s23QZlPlWdfh6Gt+nbqynu6R5RrqpyEn6KR1WH484o2UusPpNI5OAzD%200N8oKaN8CXfild3qVAxFz3VAVeGoMGedoQNh+E4o+IsdZqrTE/78qeho2XF9+Z8YVMhw1HWg45qH%20l86HR6SlJi6d9tp6MMssDJwktXmZhWelU+PulQOIiErnnuifwONvasANx7i+Cpm31DFOQxn7wZSD%2033jg+5RYR+KeUtn76zTEkhAG28AiHVYbEXqV9Wekc3BMhqG/UbQxTj7RB/eFAS+4S5F4I+M6lEmC%20cuvOJMDOJ4owJrlwrDDZ0bBjjB2N1SFZcWp/qqM93zf5mYdjPJU6ZB4wTY13lfYTvSqbbJrtuPT0%20a7H8/GmizAzq8vLTGxjG+fj429KwgGCIzulzIoyET5c1UNkRafCbDDzJ1D0/MoWwjGO7YJmJcqop%20exlmbAeKWdupaSMZQ2+1pSPW52DOMPSDwS2gOt6b5V7ycUtcssxHfd4Ew9APBoPBYHDHDEM/GAwG%20g8EdMwz9YDAYDAZ3zDD0g8FgMBjcMcPQDwaDwWBwxwxDPxgMBoPBHTMM/WAwGAwGd8whDP3ry6P4%20NfHTr/++GDuGSN5e/a/Ez+7p2Z96MBgMBvdLpc2osUWr7ZWj5Z4t2dfQix20uKey32cbhZHaaclv%200DC/J+7qJXeVGgwGg8GgxmbU2KIme9VwzwVYGHrsTY2tFFEASAgSh+0TsS0ndj/a0pD6bUiRYbGz%200tntZG4FepSCGwwGg8ENUGEzamxRi71quecSmE/0T48nl4gPv15/fHODof/60Q8KBoXlf9HIyRb4%20PZJVIZxHX+lCwH1TQUmpL7Q///xT3fvh18PpwbsPBoPB4Figb0Yfrfvt2j47aTPi7/KUbVGLvWq1%20cVuTtNgYdSCRl+Q8slE/CaoLRrBJwalZiSm8SQaDwWBwLHr66Cojbjxla1tU40dzvl5v4y5BVakh%20QZjKvwTnSpjL+deWztMu3m32K05KGqfuZRiDwWAwOBZdfbSwIQsRNqNoixyr7RWcKsK9NJWGfkrY%20vSILfzAYDAbHYvTRfYxSc4xGNBgMBsdl9NF9VJXa6fF5VtBnCavzP3wKPm8TmafBYDAYHIvRR/dR%20VWq6gB9OH3+9/XjxGxDA/evTH+HKbcL8yTwOBoPB4BiMPrqPqlJ7CZ/bYbUh+PzH51+n5+/+04R7%20KHzm4dbzMRgMBvfI6KP7SJYaPgXQS//xWUA4+PXonupR6PhM4PXpcXK/UUYjGgwGg+My+ug+kqXG%20zXHAuZCnd/LcLQ8DgZ/X+0LgYoxGNEA7/vI8fi9hMDgio4/uI1lqfKKPW966p3hsMoBvAn8+/ycO%20BKYP/9sLf+03hin/k7TtNCTDGLwvYOD/ePr+69OX/8X//scu3sKWWYPBYHd6+uham1Fji9baK9By%20z9YkS00b8klOsz3w8Y6+56m+ZachzbkQ23cZOudvGPr3Atrsn99evGGnaIOPJ/x7mLEaDG6dLfto%20y2bU2KIWe9VyzyWoKjU84aBgYPxRSNz7ngWPRLdgGukV29nG+93gY02HbO11Txm8H/763+vCyP/5%20+f/8Mdo8rg8Gg/2x+mrI2t8nSdmMGlvUYq96bdxWVFm2KaEffr38CA4CuH88fQ5n67AKwRoBWfSM%20ioahz/Ph+x+mfPx26nLXvzFwBP5+/bkw9pBh5AeD42D11ZAv374GH2VyNqPGFrXYqx4btyVVlg3f%20zE8jEAo+t4NM51iB34TYF5g/Hxg/5SvsW88ZBd7XA/MBGaQN/YdvrtG6/wvDnnJXckRDjyd3GveX%20//tnNp2PQcBgMNifLfrorM0Qv6GStEU1fjQdNm5L1peaS/jbP09+VALBeS+vL49hhAM5/frviwhT%20FFRcvBCnPrZZ0DDFO8kgbehrntxzxv5ohl5O3fMJHotP6QYZi/IGg/3p7qMrbUbWFgVW2ytHTbiX%20ZFg2x1T4kwzmhr70lK7lVgy9nrKX4Mme18Ynd4PB/ow+uo/qUsOTTvzU7s4YjWiONM45w21eC9P4%20lhzJ0Mv38dYU/dfv56d9GP7BYLAfo4/uo6rUsNhOFvQkrpP/8Bg/tbtlZL4Gc0OfM9zWtVt4osc0%20/enLZOhzi+4+fTm/r//nx5jCHwz24j330XjAxkI+LNzD6wDYW/yH6EWFKapK7SksHpg90eNdPd7T%20f/+vX+Rwy7znRmQhjfPaJ/qjG3oY7Ievk5HXU/aa3PT+YDC4Hu+1j0Z+8W4f6wvw7l/KYoG8e+hO%20Gf6qUsNI4sPvDyHAxziiQKD3sKHIubCGoQfSOOcMd+ppP3XPEQy9XGVfs6peLtjDdP5gMLg+o48u%208Pbd728zGf/lZ3tVpcYC9qvt3RP8llvgHgHm79bzsRXaQKcMd3TXBj+c6/v2NvTWKvsaMDjgLMB4%20Xz8YXJ/RR4cHbuxMK3endW7WUzyMvqSq1BAgfoMeEdS+E1hDy6cHeG3AX9DDPfjZ3FZGI5qzMNIJ%20w10cACjZ09CvmbLXYNaK7+sRxtgWdzC4Llv00TU2o/vzugRbfF433TvtTstX5njgPoebLpuqUuOW%20t/IJfhLXoYcFeU2Ibw65oI+bGiTDlN8puictgPT5MB6em74MmPIyyWAy9KZxT0zVazmioV87Za+Z%20PrmbjD3b3WAwuA5dfXSNzaixRZ32qvqeFC4sb3/dfWsfuKtLDYWBH7GZ4SLmgrwWcO80cFixpWC4%20ji8BuEjQj5BWdL5jC9w8MMqWsU4ZcC9yEHCwqXsYaT7N97xnl5/crZn6HwwGfVh9NaRmr/sam1Fj%20i2r8aFruSQH/SPt0r5Tzz8enqLJs/LwOEUh8xOrHAdaAAQITGkco1T8S4EZnYfqDo7NZOBmwPzLD%200DJIG/rFE704l/5TA4I9DH3PlP2Ct5/F7+8Hg8H2WH01pGav+xqbUWOL+uxV/T0puHXuzN66h22E%20h8ED8pSiyrJNCV3+qA32wOe1Fs4jm08xw9YISGJebyw4wjy05uPegFG2jDXd9P/UE7yWPQy93Lt+%20i4V08pM7yGAwuDw9fXSNzTj7OdsQfV+NH835er2NSzHl3/Wx4V5M4ePrN4RbCqeu1NyoYSoUCiJz%20EYVIMR3SihxtSUEGJg/i/UpwS92Tm7rIIcMYTIZ+8fSu3RJP8/o+ee3ahv5Sn8ZhwMANd3y4Yz/8%20weCi9PbRNTajaIscW9orGe4qwhM8vn7D+37ENw0c0mXTMDyaIuEP29wDsvAHk6FfPLUrqXWX4VwT%20OWWP/1uD93ucxh/v6weDyzL66HWf12mGZXP0NiJp2KT0Gsm9Fq8t0mI83ZfyYN1/TfBjNDT0F3mX%20Lt7X4//YIncwuBy9ffQ9wPxjhgCin+ZzZTMMvYOFlCuoHNGgaQkGbmEUU+5K9jT0Usx00vjrQYA+%20d8L7r4X8FO6SU+vT+/opnu6FfoPBIElvH30XvF348zoswpveyZ8Le5LH9vcMB0LmqQVt2CgpQy7d%20c8b+KIbekpq8abdr5Ieb2+Bp/hrG91LrAAa3x0ejzXcfOxn099H3ANfEySf4STb6vI4BYpV95O17%20/PAfn9/dMucC6zf0UklrJOf/EIbeeEKHpNJtudPtGsgp+y1W2dfAKfxrxjk4Hlabb/0vZa9+4Ej0%209tH3wMU/r+MIQm/bh0107qHwmYfWfEiltBSVYl5LGFLIEQx9Mj8h3YvrVn6C26Xzs5iyvxJy4R9k%20rMJ/n8g2P9MLqRNrj50MQ9/fR98DU/5du/L/L/F5nSNu22fI3389B19trN4HWHzCMJPTPlvgSqXU%20SjoT41puYHC4J3pxHNMd3HL54LVLwin7vYwtBhk09vh2f/D+0O2ewvavdaTkThmGvr+PrrUZR9vr%203nw1vuXnddPI4dEfY+4fEaJAfKG4iCapS2wSUfh8vxAHFG60kgKZ9BlrNOyaqfAnaUEqpVZSKda1%20nP9DGHohMa2WwVci3Xl8yfzsMWWvQRo40Bif3L0/dLuPYgzwF+48NvwOQ9/fRxdtRo0tarFXjTaO%20yB38cD+e3ltsXrrUYMRhzB2IDImdb5ozRY6Cq0mwRSx8Fw6fgc5u6V3uYkHF38j/8Ovh8aXZ6J/z%20c1lDn1L41D1HMPSLtOk8JPJE93i/O78U05S9WBC319S5qy+mAzI+uXtfzNq7kBo3ea6vDUPf30eX%20bEaNLWqxVy33mDhbDDu8tMFTOGeZ3BC+pKrU/M3OoM8IAwEkOrcIIMd5xyCxFaALM7udLa6fUFmn%20+B4W0yLMcE3Bbf2jNlIpIZZiS/fFdW0UgxzB0GvReYhpVgZf5oXHl2Casj8b19lClR2QW+SOT+7e%20F7rdU7JuqYGykGHogw0ypOZHbWpsRo0tarFXTTauFhfOXNKBVVk2vE/wv0fvntxjYjfgPLJZsdf9%209z9dWlBpsuDO0yNVn/spL1NFTNIClHGmzAnDnVJqqyOAHNHQz/IgjnMdF69dAigu380fZcW7/ORu%20TOG/H2RbL8qKvmAY+r4+usZmYKdX/ZStbZH1JF60Vw027hJUlZqcup8SSHGN0iW2deoenEc8c4kG%202zDi5/cWc+E7kLXIMFrwChkUd6aoCWXWkuoc9jT0qTTRfXHdMvrq2tb5kavs8X78SPCTO6wbGL9y%209z6YtX1L93M6QjHuG4a+v4+usRlFW+RosVc14a5h23f0BosI3sK+9y4jt4ws/BagjJbiJpUZIhU6%20HGv/R3yin6XR6swMd96zKW/nKXIY06O9D9evFFrXjwxuB9nW9fHsnPph6I++BzIMfX8ffQ9gTcFU%20BtPvhvj1cbFcHhe/LiupKrXTowxQSliM5/7fMjJPLaQUNGXwcsdSjmLoU+kruof883zL/ExT9pMR%20PcqUvUbOOOBHcAb3jdX2ZyLc6G+hQ8Z9w9D399H3QMz/22u0yVh7gAfuUtlUlZoOBO/rsUvey9Mn%207/71aeOntSvD/Mk8rgHKuFBY4bZQfmUAU7KnoZ+lTaWbssifctfHW+XnyFP2Gjkgwfv6vRcLDi6H%20bu9SFu6GQU/JMPT9ffQ9gJ+Dn8pgWkiI1+hg2qI+XzZVpcat9zhl8PmPz79Oz99/Pf8sR3ALMA+t%20+YAyWgqeMngzv1rhxfmehl6mw8qbl1RnFdz1fVvkR+9CdwufsMktcsf7+vtFtn0tURcSuiGvaRmG%20vr+Pvhvwuvz7f/0rcwKDD5ltUa9IlhpWCOrbYuBvr78esQo/RPD6NKbuo5ImlLXYAahz/N8LmZ4W%20meVJdGxboJ+QbwEMRphmzEQM7hPZ9mc6ABF6YF5PuEGGoe/vo+8BrPPBwnfuXYOFhFjQB3dIrmdJ%20lhpX2YNzIU/v5BkBAr6HqcjeRgRllEq6RonNAUI43ouYDpEWKWZeDH8Q6be3w5LfqN/aNrPT64Yp%207f5b3rEf/t2h27uUmbul8+p8S725B3r76HuA+ccMO78imL7HL5dN8gqf6ONqYfcUz2kD7LGrP7e7%20ZWoKKgcVMkrOOKprVsdAt72w0jKTFfmT0tVhiVX2kFtcxS636R3f198faOOmvijJ6XyUoEdwH/T3%200fcAbS2/x8feAD9e//a2Ge65X5FNllryu3kxbYB39L1P9b3fGMatDcUmBmuR8bYwU9CUJAyg2TEE%20v3uN5K20SKnqqAz3nvzc4pT9Apd/5gEytsi9L2R71/pQOpeGnW48HvT30ZKUzaixRS32qtfGRZxB%20R9qxGN6ffucOr/PFeRZVpYZPgxAQjD8SjWmDc2HlI8hx3iGofqehyBu3EaQcxNCvMeiQjCHdCyst%20JbeafLca+nvaVnbKy/TFwNgi977Q7Z3Hpr4osfzQbdDfR3syNqPGFrXYq5Z7JLgPu+oB+cr8PNO+%20XJxnUVVqLBjrg3y456YMcpxHOiLDsTLShjsW1On51+uPb4uCLHHJve5TSh3dlUHMKnijYezFSsss%203ZnByUyUv9b8yFXr9/AUjBkJ5se/r3/HfBTtQ7ah1mOEtxdMS5TE4Het/uzVDxwJq6+GVO117yjZ%20jBpb1GKvWm1cJLwyB3KHWuafYXOmPUWVZcOy/XngrlF6mc6xAr8FqxCsEZAk3hMyVfJvohSH+YC0%20IJUz1RFRaWOHZCk2hQq+EzItyfxoyXRe/L+2w8IrobuYsjfAYkLm66gb/lyDXHtZ+5/He8E0yLRo%20t6R7Rn8GfX10jc2osUVd9mrFPSmQ/oV/rp1zYWIgkKKh1F79DwAgYIiPqBV3L0YoKAjuORy/2U+M%20TuQrA0sYzhrk/S1oBY2ijLt0W4hwjwq+00g+pknJooMy0jwTdX0t9zRlr8HU25S3yeC/1/f1sr0k%209aTmWMhh9Ibp0+k00m3pD93GE31fH11lM2ps0dvP1faqxcalgCGfBgiQRz+NX7s+rs2ybQx+MvCc%20gZP/tbyIKChr8ULr6EgyxTtJCzMFVUqsFdhSaOku/++FTFdOYl5CnlN5o6ztsGjkj7iX/RbgSZ6r%208I++w9+lmLWRRDuSOlHjfhRDr9OVczf9hvIY9PfRkpzNyNqiQIu9qgl3DcgD4/FiPe0LDmHo9yYW%20lpMWFgoqhYZfdWILxaY/cbwXMR0FkXmIxzIfStZ0wHyPDUN4z5+ivfdP7mT7MI0dxNCNmV/V5g73%20RK+EaU/mNwivjyf6/j76HsDAAbMCMOr+nfwHbEE/bUNfKpuqUpv20p2W8M9lmj64dWSeWtAKKkUq%20s9U5WcoeFXwnYlqsjqrQeaWuQ2o7rHuesreQiw2R9xxcvJZqVy3HH7/v9+uTTIdOV8ot54f/90Km%20SaZnkWapI0pfpN+983MkevvoewBP8HgNgSl8vPvHu3nMINRQVWos4Nleui4SvvtoXXV/FJg/SAta%20QWcSFFlftxRan+/5ZJLKT3TXBj2RTym1+Vlj+O4BDmzwZF8a2KAcU+1FS8ldXj/EU7DVhjJu1jn8%207QXjt9Jl5iN3LvwPXNl29tH3AFfW4+Ea0/RrNg2rKjW+W9DvFRDRPRQ+89CaD6moWqQia6WOkui4%209gJxV6c1CP0n73NSY0wwfX368v3up+w1fFUByX1y58uSdZCoiyip6+p+1NleyHTJtpNrR9m25vK0%20F4x/kSYns7SKcjfP1fHAlW1nH30P+AXw7kkeD9h4uj+/84dMn9ilqC613MrFv/9KR3ALyLy0QIWk%20mB0QpNAJ6P+7PmUxrYk0a4l5zvgv5QdPtnxf/R6m7DX85A5lkPrkDuWo24kU6ZbyZ/nZC6ZjIbl2%20V9CjvZBpyIlV/rNjlb+9+oEj0dtH3wOpJ3gs9MMCP78dboJsqeHdvH9q1x/j+3cD9e8Hjk5vI5op%20KSQoqlZ6nqfcvQgl39PQyzTp9EaRHZI4Tvkv5ee9Tdlr8KmMLAPrSwOUYyxfZRBmbkbdmPUSru3F%20Ij1Bkm3OSeoa3Q+hN1bdUFL1Ie7hNfwfuLLt7KPvAblqX07jQ0plUyy1abQgIsAUgYsAq/9qIihx%203lBgLrlFfqnZhdw9OWQYLUjF1MczSSl/QvH37LBmkkhfMZ8qv7n8YOr6Pa8+J/JX7qxZDZQjy90q%20/6yb0f54bde2ZqQLYuXFS6E97oVMQzLtTuS1pD9RJnvVzZHo7aNrbEaNLWqxVy33ELyLFyvjJtwD%20tt/LRkzjQ3CeoqrUEAh2xvNP8NiFxwUof8EutyNPDut7xrOb2DIwh/hukRsSrEUWfgszBW2QmbKL%20TmwvYlqCpDqjte6pDgtPru95yl4jdwPU7+tRjlZ7oVhlT7fctb3Q6ZkJ81aRRy/B356DllTa1rpL%20GYbelW1nHz3DsBk1tqjFXrXcI6GNlfn3D9vuiZ4P2wijtHFOValh+j5+vxemCxD4mlV/FueRjsiw%20G0hMGVtuZqCRIyWs/C/5J1ff6151VEk3J/L+I3ZYMwl50H5T96by896n7C1SZaLLdFHWubZmXOP9%20e7a1mYg0ptpRyX0vfDqs8ncS06yvh/NFnoS/Yehd2Rp9NaR2r3uysBlBtWpsUYu96rVxCxIP29PA%20IW2/qizblNDpB+9l4HTPRZDDKgRrBFRi7T2XNPSWolsdU1LxhRym85Ui0mvly0ui87LyU7va/L2B%20EfpULtMCPZadVa5SrHYl/S/uDf72Qqdplr6UbiTaF8/31JuYJp12lWaZdp0P7TYMvStbo6+GfPn2%20NfhYh7YZNbaoxV5tZeNK8AE8RZVl43v6ZEeMUUYLxhRKaR/gcyGd78GrA12Ya5junaSFlIJGsTqs%20QicGOYyhF2ma5S+RB7MMnOj8YMqeRn5M2S+R7+u5RS7LMlXG0r2mLdLPIYyjkuieSLOWmJedkGnQ%20knK3RPsdht6VbUcfXWUzavax33mv+xw+PCcpqkqNgUQJ7wcwGkEh9U7hN+0d/CTu+f2hawFXzJeT%20FqRSWsbPUvKaDmFXQ58y7kLonrquRedn/IJbGRh4WUaxPEP9ZMveaItaeP9eyDRoSeYtla/gfsRB%20S01dRFF1Owx9fx8NamxGzZ70TfaqIlwLuboe9jZla6dw02WzrtRcJvRqP07h3zIspNZ8SCWNii4V%2021LyCrfDdFhWWp3U+JHukjFlX498Xy/L0zIq0s26roV+DtHWUm1IScp/zMtOyDSk0qbFcpduOB70%2099G3CmYeaGfPAwWKaycfpq/gSmVTXWp4gvejCwTs/oPcO4FbQhZeCzklldek5BSc//fsfKXk0qrP%20c+6Eq+xpwAZ5uEUu5PTslJrlaxlG6aavG/5ZP3sh06CPpazxc5QBcjxmuZfqKyHjib6/j747sCDv%20dfoNej50YyCQoqrUppHDtKE+FxcAjjDQ+dwybEDM11os5fSilHjWQRWUHn73gvHLtPA4SkhrKU/y%20Ovnv09/RyI8p+zrkDMi/n78uyrZGcvV4tEHlIq2ybRntDMJ79iKVHnms87XIpyFHqRtKKs217i35%206e2j3ztVpUaDzhWCLGy/a94dFD7z0JoP2Yhzwgav/6fkEE8mlkE3zlNuslMGMOw08mPKfh1yTcPH%205y++TJNtyDKGhhvv3wudnpjGRLuTbvpazMvBDCPEyocXq56UHC4/qbrJ1JmUYeivT12piQUGlmAK%204ZaReWnBasymSKWuUIpDGHp1HMXqoAw3ee/5k7Gxyr4FWX6QWN6Fcq9x29WYiPTLNKaOvWTa317o%209CDN+Alg7Z6SRR6DHM3Qp9I5c7fqJ8gw9NcnWWp80Q/wfh7v47HC/sfbD1dRrpP2ch9PZL2NiA3Y%20UoCiUmysEFuwSIuRxlxe5TV5PFtl/49rR1eCv+Gu09N6jPD2Ak/yLEO+r5dpjLKyzvZCpkFLdF+b%20l4PpzSKtKZ2nu7p+hPyk6iglOf/D0F+fdKnBiMOYO+TKP1ngXJjX+z3g6k8PXNpenj7N7kGn1/qZ%20n8xTC2i8qYZNd3095S7lKB2Wlcaim+qs8F6ZBuraU/YyHbrc1/7n8V4gflmWfF9viUxzSuhnz7aW%20TKdoQ9qPdU/My06k0lMrKf+H6AdSgxMnubqwZBdDX2kzuj+vS9D6ed1WVJcaCmRWKGEgwJV/Tbgw%20+EqAmwnEHx9IbkDA7QM/xMJCIbIAW3Yamu6dpAXfgFOKUHLPKNBROl+ttPG8VvmdPxomyLXJpWvV%20sZC9O19Znqk0zkT4scpgL2R6ZumS51b+DDf6P4RhFOnJSqpehBwhP9m8VNYP5eqGvsZm1NiiJnvV%20cM8FqCo17AnsEzYTV/HhGz5mYC3nHYv6tge0thlcg8xXC2i8VIQq5XZS4/8Qhr6gxMn0Cz+fnp+i%20UdpjL3srXTrdqfpIue/e+bp8zIy9SJslMf1G3eH/XszSpkS6p/zMJORtF1x7QNyzdIqyTkn0n2iX%20kCMY+lxerDTn6uvqht5A24waW9Rir1ruuQRVpfYUtuzTT/Ry85wWTAMdR18VhQC/p4/LMApcYq97%202bBTjXzmbnS4Wg5h6NWxFl7TfqK7eKfMbVyvjZWuhciOzOp0VUd3hM5XTuFjMAW3VP5Md5Gno7S1%20lNDPwq+hR0fISzZPLs38agIy86vaGeQIba2UH8s9dU9Lfqy+GrL2R21SNqPGFrXYq24btxFVlg2J%20+fD7Q0wwnuC5OK/083g5ziObTzHD1ghogZgO8f7WrutSaZ7CmaQF3ZBjA9cKkFCI6K6uH0HBIdVK%20rvPh/kdD5GQvYvqcWHnRbjk//L8XMk0QOVuSNB6G6OtHMI66/c/SqK5R9L0434tZepTAHSvwT1/O%20G0Vh06iaPRGO3g9Ed11HPFfuvYa+iYLNsJ6ytS2q8aM5X19p4zamqtRYwHyCX/PzeCXOI565xF33%20RAXB7VxIlrSNkGQYLchG7KXUKVW6H0XBdX5q86GN0F7INDEvs7Rm3Kxz+NsLnRYIyxi/dGddN+tL%205XkvZBoWosp8ds1wP1ReXNphxLHg61w/02el1jHqDv7lYI1yiEEYRLUZij4vuV/b0NfajKItcqy1%20V96pItxLU1VqeIJ/wHTH6flqI5BrIgu/BTTeVKOWQj+1irKroVfGYiYVCi+n7DmtvBdMk0+XTGOi%203CG8Zvpx+d+LRVpCeqTBgFtMd6Ie9fXDGBMhizwk8kKh/0uDLZyx8RN2K5wb67TILZ+xMyTd5f3w%20w2Mt8IdXX4jzWutcZJnOyr5QD5RUvV7b0A9c+YX/WbifrnyCn8RV5IdpQd4t09uIrMYcpUZBgrtW%20jCN2vpDkNZE/2UnRbdeBiyW5DitxjXnfC50eivW+HpKqK+mO473waWBZqzLXadRui/Nwf287gyGF%20QYVhzRlfKdgj4l/Pf/k0yH0bZuKuMTwaeE7dW359nbq61GnQYVCQBny6ikEIBiO9IB26vFNuFKs+%20tP9h6K9PstRoxEHynTwW5L1O0/m3TG8jko0YIht26lhKyv1Ihj6VRin0I6fsZUd2NEOfy1PqGt0P%20N2hxwjKHIZhNAYcOdyaqE94LmQb9X4rl5kXkrSYv8mlcbuDEcrOOYVBhQHFPzoDqdGiJ+XMi9SK6%20J+6zQD/MfGCGQA8GKHP3F++XswKlwQDittK0cJPty6gPLcPQX590qTkj7iy4P7z0hjl7I/PUAhrv%20rFFbHat0T11XcgRDn1JWir4up+y5cxv97YVPQ6LMk/kL/hf5C+e74NqDlSa6YbHXuVOf10EqHzze%20C52WVLljEVtJb/w9zg8MIJ7G9ROvJTCEckq8Z3FxTEuprVl5zOStFQ5qMEipKQsMBOCP5RHTpNOm%20049z5TbLm5Jh6K9Pdanh07pnOQAMAwE80TdvmHMQehuRb8BCGVKNXLrX+DmCoV8oubxmiOw4cD7L%20z04wflOYP5XPZB6Dv0PUjRSXLjmTwo591sG765hehtHEMf6fHp/9YACdO59a1woM5BqRT5I6H7O8%20IU/O+CDtfDL1+Qlpj/nKCPzXPI1vgUx/qo5m1/S5lHANcknQr6NsUEZW+dkyLRyE6Hbm9/YXaafI%20PA5Df32qSo0b5uD9vMRP77sn+p5R8BHobUSyQXspNHQvKSUX7nsxS5eRl1TazyuMp46A7vS3F0xH%20FJGnRflXuu+FT4eqE6SJRp4GkQu+dEd8CWGca/9T9DnFSjuPeQ/anG9rrkz4bnwvWBexbox6Kh1r%20N/zfi5iW5y++jOVAUtaFVT/6x3x689PbR793qkqNBbz49vDHyyaF37MPMLcT7PlUgXlozYdsyPo4%20imEcLX/SbS9kOhZpTBlJ505l11P2/L8XMh36WHfG2n3mV5wf6ole5GEabE1TsKwPGEXpn/fLRWN7%20wfgX4vLEPFir1K2BJMthL5geSq6epCz8Kbe9sNLiz8PruVT96PbmReS9hd4+WpKzGTW2qMVe9di4%20LagrtbdX9X7eVTzez/v/H/zOeU2Ibw5X7QPs7nsJu/VR9jb0sSGH/wvlMJRZi/azpzFJdUozEXmm%20okPgNstL8LcXi/QIie4qvyX/eyHTkEojxE9vY8BVU49Odm1rTpJ5cemXg5acgafbXszSJNKVqycv%20Vh2Je/dikSYlqAsYddYPjpNfHAjZZeq+ZDNqbFGLvWq1cRuzqtTwPuflx/dp4xystnf/ezhvZHDe%20Iejsltj8xhXc1/+c/IpZ/GQuC/HwT/RaMsrN/4d6ajSEfrxRcY1YT9lrf3sh06AlmU+rfoT7Ieom%20lUYhyfwp2QvGb6WTbjAecirYyr+8fy90Oqx0Lq4l5Cj5qWpj7gk/aeCN+69u6CtsRo0tarFXLfdc%20gqpSw9SMLGgWtj92o5LZHvgrOO8YJLYCXLMPsBgtfflf/UKbS+x1P5PGDlh3Enuh0yJl5o58OuHT%20ljll54T33IpxhKT8x7zshExDUjJ5TN27V91k64Vu+po4t/KzZzuTwrRZaSy6iTzuxSJNlEL5S7Gu%209xp6Kev3urdtRo0tarFX3TZuI6os25RQ59UVEs8BRibTtTajdB7ZNO4DLCpt1RO98sr8MV9r0Q1Z%20N26rsZcUBLJrh1XRyeKYRh4CNzNf4Z69QNwyXamyX+Nnz7qx0laT9pwcxThKqcqTbp9ODpMXpk2n%20seDOvPL/Xsg0SJm56Twose5vqZ/ePjqSsBnWU7a2RTV+NOfrN7DX/evT+bd78QTPQuIxfg2olfOI%20Zy6xEnLGvNXQK2S8LaQadBRLGQoKAjmCMdH/pUgjP5uyV3njvUfpgJN5kulO1E/My07o9FBiXkS6%20F/lTIq8frW4WUqiPW8pLlbvI7xH6gZRY11P5oLTkp7ePjgiboWeBi7bI0WKvasK9NFWlhgTh3Ybc%20OAeCY2Ti1pGF30KqQVOKyiDlaAou8xWOre+YzUVS6nwvZFq8ME/hf65+knnZsW50WryIerLyY4q4%2050jGxEo/3XJ+ebwXTEcUUb5SrPx5SbTHoxn6mZuVx0Jb3NXQv1OqSs38Pfo7orcRWQ1anluNPSqD%20UhT6xf+9kOmI4tLJzUuk6E9rsovx9jSOic4ndexF1Y102wsrLQtJuTtZ5DHIoYxJSP/MPZMnCv3v%20khcXZyo9qfzpPC38BTlE3Yi06nzpdFv3SGnJT28f/d6pKrWpgF3l+f/Tj9jgKR/vHK71juGS9DYi%20NN5Fo5eN3GjwWjks9z3A7mEw1tKYQ7DQTp7LT57k5zUyLxTmaS9kGrSY9aWvGW57dr46LVpS7pBU%20fo9gTPT/3LEpIU97kUqPPC7mwZBDGHp1bOkLpVRnw9Bfn/pSe3NWPWx5i9+jx7eAmL6fFhXcduH3%20NqJZgxYKYDVySu4a5ZIKDoOe2wMbRhsCo693uUIeafhxv/5ee5G3cO0oHdZMMum27qHbXlhpsaQm%20v1L2rJuYJpk2K50Ft1g3e+TFxSnToCVXV5ZI/4fQG1X2tfmx/LXkp7ePfu9kSw1P7f4J/veH4HIG%20O/vcw9M86G1EqQa96JjkeTjW98nzLRRcG3Rrj3Bc457lQKZnITpPQlLKT/e9kGlIlreVL8Mt5mXH%20zjdKpi5q2peUQxgTIavdRFnsWjeJck/WVcKd9+P/Xsh0aEm5Q3LXIMPQX59kqXF/ezy5WxvjTN8B%20Qk43/+6+txGh8ZYaN0T6mfk3Ogccr6H0hA7RBj2FTosU7c7zlH8Irx3NmGj3XB6ihLraC5mWRXqF%200UjmxWhrkL2w0uKFeRF5mh0Hse49dDsz8mCK8LcXs/Q4WeQtlRfLXeZnGPqrkyy1mkI973W/36hz%20C5jXUn5T6IackpSyW50D3CxantDXItNkpW0mFcrOMPZCpiEnyTxbednRmOi0mOlO1Msib0GOZhyl%20WyrNXox83uyAMlFnR2hra8TKH93wv4XePvq9kyw17guMJ/vUEzvcewu/5RvDrb9LlGG0IBtyFENp%20ZWOX/xfi7sV7cRhrGu9LGPQUSENMW8hHKq1Fd3H/XljpoczSb9QZ5Gh5WaQLksjXzE9GDmEcE+W/%20cBfnVv52NYxMWyovkISfVDnskh8X5yxNBZn5s/Iu3Fro7aOPYGf2JFtq5x18KI/+Z2m9fPgU3f/+%206zncsY5z+C07DdXfU+Kcvw0NvZJpJTs/T3s5X3MKYK1yl3Ipg54C6ZL5SXVA8prOv3X/Xuj0zETk%20KeXnaHmxJKYxlR+j7qTbIQy9Ok7JIq8qb0fJi5SaPKbcj5gfyOxaqAO65e5ryU9PH30UO7Mn1aWG%20TGKEgxX32Djn7fufzrHv13fOIyZRcFfYOzi31/3Wcnr4/Ovhcf6zofIYcv507cX7/9fvv5lhDRky%20ZMiQs9Tsdb+XnTkSbY+wG2EVpjWSkrTco7mWocdrD7nJjGXsMQj48NG+f8iQIUOGpOXLt6+hV0+z%20l505ErsaeldycV9g/lZv/M3g1G/1ttxTYKrQSS7By//9M9tBDvLl+e9wdXsunZ9rck95AfeUn3vK%20C7in/NxTXkBXfg5iZ/bkEK3g9eUxjJQgJ/+NfkQUuFwEkb3noNDgDwaDweC6vBc7Y3Efw73BYDAY%20DAYmw9APBoPBYHDHDEM/GAwGg8EdMwz94P6I79tWro7V97WGMxgMBgdiGHoH9gXAYgusrowrK2Vn%20H9zwudysw3fX4P+8WMOF8fg820mQYWMRB8P5/Mf0OwJzmRuT1ye5CMSF+/D518uPcLGDS+VVhiuh%20u1ypeqm89RI/qbnBVbVbggVI2BTr1n/DAvz863n3ttWUhjHIHGzIMPRxEwQnoXM7fy85dfrejUZA%20+Hk4fZwpYjSc7CRl2CGcGVbc8fvNaXDgvf14if60IV3FBfMaw2HeHdrIXzRvxOggrUHIwqjH+8Kq%2027ef83MHfuDJ37MQsanGCpLhxTS5+vLlPr/+cHrw/5mfqnTJuteC+KzrIR1b5Rt1zYEkBftIsL14%20MKB8+iQGgqf5lyqifr/8/TX6i+GIeowi2mQtVYNRxCXyg8Gx95NJg6Unpltonx/dYFoOyPVXO2zb%208kFiar+vPg//8vfZ95aY6v0UdJ/hOPn9YVY2XkTaS+16oXsgtr+z3m7V7gbD0C+MEbAMAxtddHOK%20hK1/8XSOjlcqA/1YYZN4TTRs2dnKTzxAbPRGWLVcMq/wM3VukxIu0nvhvJHFIOWfZSd6Tuu57OV9%20P3GfOk+lMVfHa5mFJcpL1k1MV6qcAzpdswGdyzdmY5aGi3GeO9Kt8q3TjTqAQfdpeZjqJob54dNU%20L85PjJ/1GcM5+W2hz3XphGkx6reWc/iT8fRuxmBUpgvleC7fx5j2RRoS6WJYUS9Unny+RRrO+Ty3%20EfoD53IM8bjwdDmWkPlhW1jUoXTLtINFW1Ht7BzXuVy2aneDifdt6E1lXHZ2utHLBk9FmjotcV8M%20Z67Usw5XN1ap4MHAwC02epGm1VwyrwEqIZ84Z53KJfNGRBz6KVwOLpjO5SAl+NNP86JDleFId2mM%20i+C+MFg6PX//9eP171lHjjiszg/EtH/72ZwuDNq+/uf8JMp7l+Wybb71U7IXthERpimhzeTqk2HV%20GB+TVH4d0vDEwaOqG4mVBtON9Sx0JZV+mQYQ8y39VZRjjaFflLOhW2c3NzDDz3Agbrbrv/422zWZ%20wj+5QRLTa/VLqh6E+yp9G7xvQ28p1KKzc7DRSzfZaWHK7uvTH1NY2kCmlHUmcyOHjlhO2frwv/c1%207EvmlcwGMaFj1lwib0R2mhxIsHM6C6ciz2nX98lZAOYhlp8h2iiUmJWTlmzaKSLtFenKxsewtIEI%207WSLfMepeJe3OIsgjIIPR+bXxe0Ntkj35Eek0flBOfn1BDM/hkGqRaZB1MNZZ6eyOqdrMk5nYxY2%20VLHSYLjJzVgsf9H4Obfz9L2uLzXYkPenyrHA2X9aR7yb6lNkPAsR9wHdrnS6ttS3wZi6H2zAYvAS%20FP/a0AjcQ0fgyxTvQr+cp2Txg1J7lu/esJ1dun6rBqMwqOL9fGoRrr+G2RcHjBcNIfz/oLE2jCcG%202hhwxnS4tuBfVQS0kdXA6J7zcPIzRzVP8lcBA5c4KzgM9zUYhn5wN6BDTk2l3iKYSZkvhLrdLTi7%20iU+w56fMwY3hB0fn9rxYiDm4GMPQDwaDwWBwt/z69f+GkPM9db4aIQAAAABJRU5ErkJggg==" height="263" width="506" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 4.&nbsp; </span><span class="textfig">Crecimiento promedio diario en varios períodos y lluvia caída. </span></div>
        <p>En el periodo desde la siembra hasta los meses de marzo y mayo fue de 0.57 y 0.7 cm día<sup>-1</sup>, y descendió bruscamente a 0.2 cm dia<sup>-1</sup> para el periodo mayo julio, el cual coincide con los mayores valores de
          lluvia durante todo el ciclo estudiado. Como muestra la <span class="tooltip"><a href="#f9">Figura 3c</a></span>,
          la tensión de humedad del suelo en este periodo, a las profundidades de
          0-15 y 15-30 cm se mantuvo casi siempre en valores de 0, lo cual indica
          que el suelo se mantuvo casi a valores de humedad a saturación.</p>
        <p> <span class="tooltip"><a href="#B7">Ferreyra <i>et al.</i> (2011)</a><span class="tooltip-content">FERREYRA, E.; SELLÉS, V.; GIL, P.: <i>Asfixia radicular en huertos de palto: Manejo del riego y suelo</i>,
          Inst. Instituto de Investigaciones Agropecuarias, Centro Regional de 
          Investigaciones la Cruz, La Cruz,, Chile, 54 p., Boletin INIA N<sup>o</sup> 231, ISSN 0717-4829, 2011.</span></span> señalan que en la mayoría de las especies vegetales el contenido de 
          aire en la zona de las raíces debe ser del superior al 10% del volumen 
          total de suelo, mientras que en el aguacate se estima que el límite 
          adecuado para el desarrollo de las raíces se encuentra alrededor del 
          30%. Las propiedades del suelo donde se desarrolló el trabajo, mostradas
          en la <span class="tooltip"><a href="#t8">Tabla 2</a></span>, indican 
          que a capacidad de campo, para la profundidad de 0-30 cm, el suelo tiene
          una porosidad promedio de 14.5. Si asumimos que todos estos poros 
          estarían llenos de aire, aun se encontrarían por debajo del límite 
          indicado por <span class="tooltip"><a href="#B7">Ferreyra <i>et al.</i> (2011)</a><span class="tooltip-content">FERREYRA, E.; SELLÉS, V.; GIL, P.: <i>Asfixia radicular en huertos de palto: Manejo del riego y suelo</i>,
          Inst. Instituto de Investigaciones Agropecuarias, Centro Regional de 
          Investigaciones la Cruz, La Cruz,, Chile, 54 p., Boletin INIA N<sup>o</sup> 231, ISSN 0717-4829, 2011.</span></span>,
          por lo que al mantenerse el suelo casi todo el tiempo en un valor de 
          tensión de humedad del suelo de 0 podría haber sido la causa de la 
          disminución de la tasa de crecimiento para ese periodo. Al disminuir los
          valores de las lluvias, desde agosto hasta octubre, con menores 
          periodos de tiempo a tensión 0, se incrementó la tasa de crecimiento, 
          disminuyendo luego en el período de noviembre a abril donde ocurre la 
          época más fría del año, que como se puede observar en la <span class="tooltip"><a href="#f7">figura 1</a></span> se registraron valores promedios por debajo de los 20°C.</p>
      </article>
      <article class="section"><a id="id0x5fb2980"><!-- named anchor --></a>
        <h4>Consumo de agua y coeficientes de cultivo</h4>
        &nbsp;<a href="#content" class="boton_1">⌅</a>
        <p>El consumo de agua para el ciclo total estudiado fue de 946. 2 mm, lo que arroja un consumo promedio de 2.14 mm días<sup>-1</sup>, el cual varío entre 2.3 (noviembre-abril) y 4.6 (junio-agosto). </p>
        <p>La
          evapotranspiración es la combinación de dos procesos separados por los 
          que el agua se pierde a través de la superficie del suelo por 
          evaporación y por la transpiración del cultivo (<span class="tooltip"><a href="#B1">Allen <i>et al.</i>, 2006</a><span class="tooltip-content">ALLEN,
          R.G.; PEREIRA, L.S.; RAES, D.; SMITH, M.: “Evapotranspiración del 
          cultivo: guías para la determinación de los requerimientos de agua de 
          los cultivos”, <i>FAO</i>, 298: 0, 2006.</span></span>). En condiciones 
          iníciales de crecimiento del cultivo, con el suelo mayormente desnudo y 
          una provisión suficiente de agua, como las imperantes en los meses de 
          febrero a abril en este trabajo, la evaporación puede ser el proceso 
          dominante y obtenerse una alta tasa de ETc aun cuando la transpiración 
          del cultivo no sea significativa por su escaso desarrollo.</p>
        <p>Una situación similar se muestra en la <span class="tooltip"><a href="#f11">Figura 5</a></span>,
          donde en el mes de marzo con las plantas aun en establecimiento y una 
          altura no mayor de 30 cm se alcanza una ETc diaria de casi 5 mm.</p>
        <div id="f11" class="fig">
          <div class="zoom">
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atsuWe1D%20UiNDfteLQhgA1UxX+cZZy3iF25MPZ8JqC+W7GQRUmhdbCkwrmYVcwDzj0EZLI5Gl9OSNyNdNLYO0%20xt86OcSggQISgIIOLWxQhx9YeGhE5ve1jX4MoxSOzWyWOkoNls0grfE3nUPhgjGM1ppQuGAMoXDB%20XhmvcHuaFglOi2qFYzMb/2bksHDBGKq1hgek9WZhjVIjROgLpV1SqxVuitn3LmreAcqLfrcx5bqw%20KV/buO+81zyq+PQwfi4tZ9vaSc8i+sUlKhxvQp6KurxPd0eiJu9TNqghsppF4bix3LXN1vn558EG%20ilI6Dter5qX+eaXxMv+8ZRHP7erKjucPqugptFI62AOOe7uAEG/un9b3Fz3/nDV5ysvIcyCkTd48%20V5cXdm7+nAjnkgZp8+m5uLwyvzm3VUo7XwFMGsB1XgG4HWXbOKTf/XrGFa97Tz45aXvfHDhWkqHA%20pfJIVspDH7MoHJnlPes5KCJ9ew6tu2sDHd49z5YECMjDPiek4yEePcCdC5HKQ/ill6uhDLxL34MQ%20KQOj8VwZ9A7+XOG6lJrGwpLxVbYUiPwTP9fl1lnvq8+fnru7b8qVP2dK2VBOKj23OMiQ4POLhet6%209QGNloaW15UWh8qXF8SDrGpW1nyW/gT0WbhcEQBF6XpQV4qYWzjiQcgeKS7H89eMvz43DcBvyCMa%206/O51SJgWViBLyuB52XUVFGuWFTcP2dXnypKlUqevcKRf46/PTbLtTxSgq5G8C1VfsnC6XeBPE0J%20s4YMOPtc17VblKysID2s+rbdGmAWhRtKjf+SW7gSNfHUkluJXajz4crd1xjyLq9E3ih2oSY9cTQK%20t+9KO2aFq8l7rcLlbkuJIbLai8L5bSPoRvLuq1bh8m4hh3h8F+FfqluLphR2VTjvxw1RuDF5ziHv%20t9dl/0wMHaXSvQvqwbtGe7FwVAvaTyXju+AUmzKl/t874G9/fljfznEcYELu+yBsnM7Hv01lP9x9%20tzglfM6n0tgo0Y/a9MI5+TXKC8uouMZ+T//nAwXSw6ez39O1lrd0nq0Da1s0FcIxzuU4eaIcuQ9I%20fvB1uA7fht8pC3lQ/sk7/qD+xz+6PfvYeFhlSzrkCd+qz+K9PN6l835Y/ig/ciM9+cGmcGkUiwzI%20F+nlUD7eVk1d4feRnmRL+uRVAz/efG0DmBQ4ltcDAxXkQyPjZcSkS9z4grmRGKVwFICBAW9Cflgl%20y9MO0SmoPUnUKhSFRdg48CbMdKwkSFk4q/AUN+Ze0xGyNIzOuJ6NEkmbiuE8E76d0cSN4HGorVJT%20HC+/m+s8XIfCISANJrxF43f+lxW4SkqEMlEuK6MdbdB1D7+e7DvnArJRRWtkCT4dv3cuMiDfpHmX%20ru0a8RE/+aNsr6+bgYO3WEoDy0Ncq4ef63wJ4iCoIUgmpMsAgPhB9eHrLd+mgh6LvKMHnAvEaT1O%20du5eutRtSOH6GNItTYFXjF1ZYt6lGFPwhQcN2+Op5ZgVrmqUWjHqr2WIrMLCdRAWrp6js3By1PvA%20vztW9p33mvRqZD4Hi1C44OsQChcEwckSBi4IgpMlDFywFxgTc2OMm112M261eSqGG2lD8WNsxa24%20uFm3S9zB6RAGLpgUbqZe3TXbpPuZbO7gc7OXoFWdrITgpjRLic7aVQIYvxxu5rKDkW3blIJtIugM%203NVZs8SZmWxtfsNqDL6xxOWrv0/+KxMGLpgcDFi+OseWLLVB+O8Ysa5be/wmw6atwryBYyWSghnM%209JuPi3Ty/ARfgzBwQRCcLGHggiA4WcLABUFwssxi4LSvRf6kDs961mwhFQRBMAWzGDiel+XxRJ7P%20zeE5X27fB0EQzM3eLQ0PAoaBC4JgHxzAwIUHFwTBfggPLgiCxYADxCJxQr5Z+hhmsTQstGTrNkLO%20LgaOndspOHvt5duSBUFwOnS9pWEosxg42yQ1GbF8Q1JesMNmTrt4cOwT2bXivYtST8CmsOopdt3P%20CIPetan8Psjzz31qe/1HW75d7lvTkSgeQhBMtRLCdOpuXp2axcC9PTW7M5feuiEPjrupbABsoWMD%2021po4GqA3vj547mR47cuF3iIEZVLjcEk1OCv2QXFo+AVT2Ufqoy5sRTxPGegERSh6809OdJDv4E1%20oJXo/xTD0D5mMXB9yMD9TcNXPTz9/P17++t4EP4UjdB7Pl2NfQglA6PKLRlRpe2hbDKg+W8wZLiO%20QikN73VS7r40gkCU2gU6jdHL9X1t4B52229bIwnpZ23HfRgDxzs30rCOTPI5hSHZBxik2qHo2ArB%20SHf1alPNOxJPl8yH1AXlUigZ6xziljyOpc6DOtBb6nVuj2zoVNBWA8dODLyHhJfp1DXRfmpuMqjR%200CPUNJx94IeDQ/I0lVFaKkMng2kIGLkwcME+qPLgbPuZ7O2222CPr64379bcZFiKYQuGgwGTp+bn%20XpiKeP7+bxt2n5YI5oN6m9sb2weDhqg1hgl4PymGjFcaenhGlThq48l5vXt8//PYBN4YGCyX/Dlk%20PLbnqys37/p5Y8tg/9jefR3zZqU5tWNjsKXhnazXl9+2Gim8Poa2OXhmuhbhDhmGfmgg6XtwvNCI%20Yph6WDRvNnTa5ZgYZOC4E0LPjE3Xu5mH4g3c71+NgRur6BjR4DRgOFTq7Pi/qxMMAxlsY5CBuz07%20szug7J/PTYcx1M7BBV8LOjs8iRwMG8fzmxkYPXkf+Rqrr4qWOJU6g6/KYEvDEPUyGbjSVkg1hIE7%20LJrDJLAW8ZiZwoNjoXkz7cH0x9WivEIMVslYcay0XMIW4t7FEhzPLJaG/eDM0+t5kiHYHV6+ojlJ%203jpFY90Gc5d6Q1XMYzYGDjlY+P59McbBjFXrofqlRlpfSRi6ROcrMtjSXLTvmeRNR9vIDZmeQ+0z%20cMSrRljbaL8qGDjJis+Q1bt5pXerh/e7+5/mpQoZDFu+MvPzjyU01I7h434ZbODOz8+rFvziqZXY%205sHxjKqGDGbgQiGODnvOWGGPywzwvuTRmodaWGuXL7zmGnlEhCk8uJIR432thzJwMu7HMFdJp60R%20BjZgVwYbOF7My9Bz7HOfcwxRbQFpEoaGGYLFyZpr4tM3Ns5VQzj2uailIa+SgMJuQ8qsOpyjU6P+%200Q1Lp2D4hj4ChMHIF8L6YWXtIlkMHjdM5lxUKyN+DN6jjUpS/diopFBPQxlsab59+595caX5tRqm%20NnBUnjdW3uq/3Kzc8euPBi4JTw0qDFzyupJsMCxMEexqYBSH4tuGrycUu+aaofj5ylrPQHpV0hEM%20BsPdEkO8QJY6EVfMp83DYEvz9vjDFvpyN3UM9CJTe3DB7vDGeA0NlvKUAV6XjBJ523dHRJoK0Qke%20J5NbGnqk28sz65FKhizuog7He6h8r+H35XnjpaZQM0y0ocHq1gwd6SwBjAreHXkiHMLIlOatPsg2%205Wss3BRSp4JXWVNPU9LoVTOdsEvadESbclzb/0thNkuDEcunlx/un+x9qcdo4GhcPsyBHzbzXaAw%20PtRAHPI+5mg4mhpQOl/pDi51s5atM3AyFnn9dcEQ3ter3/hVspV8Bemtf6tIo6+euF7GtVavSnwq%20xwy6wBSKb3+1N6/2bmmWPkTdVHoKd6v2qCbCm4CyzIEajqVRobz7AGUqlRsFI68KsUSl1ZF2PtHX%20Hx2MZIgxqZHV5vzmGoGB0/EaHcHASadq64lrNH9aa0jmhvxI1ygL/9dwAAP3Onr+bh+gjAR6ohpP%20jXPVOy7FKE0JcpBiLaV8NDx5JQSMypLBM/vg4VQ2TlHzzDVxrr2bHV8BQD3LiBLmgDRUfwz5h1J7%20I+cgBu6U5uB871zbo1ovzJZS6drwfIZDY5bMrUdfuIHbBxg2eTe7dkSSqeY/hbzTal2nI8KQtYHr%20hHVMA+IaSxi4mcBwNQrX9FK+x+G4Qo2XGATbwOhr9EGYAwyc9LbGKDG8NSMmw5g+980slgbv5Fty%20O1m9nfNVlolg4KznwsClz1qXOgiC6ZjN0mDkygYulokEQbAf9m5pwsAFQbAvwsAFQXCyHMbAjdws%20MwiCYAgHMHDxLGoQBPthFkvDs6jcXsgX9NoasOTBcZzv3EbWSun4Ht/je3wf+n0bsxg4tixnfyv2%20jsth8R/bLZUYevzi8twMZg67uRJKsN1TCdIorRhf3fywZ2hzeOM/OxSX6PJQS09wkGZX+Xhu93fh%20hdu/fv2y30p0lY+dmEuyenr4+X6z+rw+qS9fneXrrafPsqWObn+Ut93qmsYgjZJyr+5WxTqnzNqF%20OqfriZoxOkKd5PTpSLesruy6HOIv1lNyFLriGnq80ZH6eqIe+nShtO0V8Qytp7762Eb5yiOiZADG%20UlKsMXQ12qGUlG0sU8qpy7iOobYnrmGJci91KmOZSu4Y5KkoGd2xTKlXIgycYyoDhzcxBZM2tNfP%20XuhYwsDVs0QDN6VRCgPXw/n5t/d/zi7a/7aDm84Q4dtq4+L2Gbj83G3oIWWuq92xmA1A2b6dYbne%20FdvV0HDZcbcvrn+uv7NddRc0tNvr8/UwQGUtDf3F29O9PUXy43fTSFWOLuNNWXmJN3nhpd6iL42r%20y4t13v/7+5zSeHh/+/NjnWYOaTDklFyRldLrMnCUm19svjZdx7lXZ93qyrka1pL3tz/3nfkRT/er%20dbxcTzp87zJwDAe/pWEUZWYXXp9eFwzHiFfXUW6u7QK9IH3l6eHXU9Kxf5t3OnQMd2VElR/VeVmy%20jQeHPjxcna/r/PXxplde1vZS3ngnMnPsQN30debolfJ0kcq9bUiJgSNOXktKWuSN63bh4B5czTha%20yBhKaNBn4Ni5AcXg2bmaF1WvFaVHYXNQXhSSJze07XSfJ6FGbt9TJVKZXaihqWFjWKBr7khgbDC6%20NCi21aax96UDXtm9fHPIP4qovPM/L21+fU6K3/Negceb8w+bRyq9LgNH3lUPdCI0Pq7pq0caw9Wq%200Yfb1LjImwxFCX73sqTh8lKaLgMH2swV0Bfi6NMXxa9OinL1dWqUFTmazv7fi+kK1yDrLg8HuVBG%200uJcZCWZlUA/kZPSQj+6tl8HyujbHnVPesi7y8AhJ8pM0BNN29o6+dc1L493dp3XyzH0t5QjoDS5%20O5aphhOLHCrFHFw1Uw4rp5r2wMhMJfcYoh4RU87BnbKBm1JOp2/gppP7VAYOppL7VHPEMKWB6xqC%2070IYOMdUBm6JNxnCwNUzpQc3VVxL9eCm1IWTMHC2Rm51lQTzYHNKzBMwpmf8fXP/ZBXJJCiFZbzP%202hj9zjU5jPWZuLW5k8cbu07n8Z3rr1cXzTzGff+7L1FG0ucmAGljFJgcBpvsb+em+B2Yl+D8PG9q%20aKRPujbP8fjD5hIoM3Fp/ooJZ25uUIb7h4+NQQaO85UvZMF8CXNalJl0uZ685dd78CR4G5rWGjEB%20THya4+F6zaGprCb383PLI3OMHKMMUmom6ZkvIZ/EgRyYZyM/nEP8lJtzuubOrFyp7MoXcy+cv65z%203kTfzj3+c9bMq1EnyD6PEbmbfJJMpBOSDWVjnpB5HW4WqA5LNOX50+S7lbPJQHlL19fCNZSD964i%20I3TcZMtC9z/3a/mRT/JP/tDp0nwVMvX6Tryac+R8/q/pFGXgkCWy4lryqblh0jDdTnlE9qxjJE3O%20Q+Y2v5bKAIqLuTL9zneuo6xw0eoa7QF90JxcjnSGuKkr6YTkoXrjasufdMS1vZy9GzgZBRo4haVC%20rMJT5SNgCkMB+M3OSd9RAqAwHhodiss1VLjO41OCJF5rJO1EfR8YOCZ3SZPzESj5RclpoLqj41+b%206POmakNR1Zg4TnmZiFa59WllTR6M3WFrz/FYQ0vHqVTOBeWBxo4iWbnbuKV0JbiO/JEf3TF7SJ0N%20Bstfz8Jffz51wp1Zq4s/PywvKDXLTrgWQ0k5kQNxYGQ1sW/1sOVuptLhGuTPHVnyQFzN3dnmek02%20IwfqgvP534PcJSd9mm452dBQrA56jBR1onqjbkibvHEdRl31XIPS526o8kTjtzy1cudmguqVc6yc%20qZPJOwUMAA4Cv6/PR9fo2NtOSJ1UHzJKpEUKiuvs7NZ0m/it/G3bsbym/wFZUN/oDvVCnuwGUjqm%20eNYyT+WjPREfBpybM8TbhQyk4kHHkYOu4zfyrDiUJ9Mz+/aZ7tSOhH3fZECZaOR9UAE0hl1BwdSL%207YofonrPbAwodR99PaoHI9NnaIZCY5+CGj2oZaq4MBjb5F7LUufgtpXv5en71raXc/QGbolzcNM1%20tNOe7IaYg6tnMgO30CcZGMJOTRg4x1RLKZZ4kyGWidSzxI5lUg8uHtU6HqY0cFMp4zIN3O5DZpiy%20ocGUBu7UO5apPJwpjVJ4cEEQBAciDFwQBCdLGLggCE6SMG5BEJwkYdyCIDhJwrgFQXCShHELguAk%20CeMW7AWeF+T5QALPWfLomv7XZpFj4VlJHvy2uP82z8Aq5M+mBl+HMG7BpPAMaenBbj3U7sH4AM/W%20mjEqnAPP37+34V/7ZFExQeSbEYDi0k4fY5+vDY6XMG7BZGjroKu7ZqcJgSFi5xUeA9KjQBxjRxDQ%20DhHshsHOEznPV1fvL1fXFnLjprhZNb+O23afaeKWAQ2+HlHzwWTgtWHcMGzee2MbJY7z2Jwed/Mv%20MbGtjdJxbXmT88G4pe/euPHCFdLiesXNtkCKG+PGFkbstxZ8LcK4BZOTb6r59vpqhs3Cr8bIsPeX%20h9+6njh9TR7Zy81qbeC8cWMnDhk2xS0jB5zn/w++DmHcgiA4ScK4BUFwkoRxC4LgJAnjFgTBSRLG%20LQiCkySMWxAEJ8ksxo1FmaxZmnLr5iAIgiFMbtxYV8Rr6q7aF8B62Dt/yv3zgyAIupjeuP39Yy+5%20ZVW6fwQHWC1uq9DDwAVBMDOzDEsxYvaW8l+f3+PIb2HcgiCYm1mMG0PTrvk2M24xFxcEwczMYtz6%20CM8tCIJ9EMYtCIKTJIxbEAQnyV6NG/t9hXELgqAPVllMYSMO4rmxY2sQBIEHc4ZhY2PT7ynsaicO%20YtxYCzeW0vKSIAhOA3ZMloHblVmM2+vz7/dfv359Wg6y67BU+/OXXkASBMFpMJUDM4txs6cQkmHD%20mOWMNW7an5+AZS/FPQQM7ynvq4+Md31lnkDZ4jnhYGrm1qlZjBsGjODfGYkxul5d7+S5aUw+BAxY%20LkT+l6GcwsBNZUSmwncEu+aN9yHgLRNXGLhgKtBLdErvvZiDyY0bDYsM2wP01z/bow23P253Mm7Q%205bGVXFkMlxq5b5gY3dLxMaiSCLVQ+ikMBfGQbj5M98Z71yG8j2tXbzk4btRpDhk2oqN5e+d/6RRh%20F3vQx2zD0txzEzJuvLWINyDZ5w4NHbEgbAnKwzswNTmZGxPuxJS8GipwiEHgXKVdY7DMIE3kCals%20fOZ5RvY3D+WpgS66lIx8hmEL0LXL+8ZhqB3xoJfc+cx1C52a4o5oH7MYtz4wbnh1vH+S8Pv6u726%20bRcQtkLeCKmEWgGqZyIMNXAlQ16CSvX5zekyeJxbMsZd8XSBLDifOvCo7LsOY4PTBh2pbRsa1dD5%20YshyhnaYpDvEazyMcUuF4s3hGLYpjBtYgx0orBzzqlI8hPzdm1MiA5ejYXRuYJSn0m9DypwbVt+b%20onw63mVgg6DLUcDolAwPL8dGp3Ztmxg26WetgTuIcaNJTW3cpoJKmMKwUUZ6LEIN8qg01JTh4a+M%20Um1cfUhJcgVRGkN6RoxxbS8uwnCeHn5uu6Q/uxo28B1zbXyHMW6p4ZJBAo13isLPDXkcYlxkpAi1%2016kCS73jVEaBcnTNlwypByk0Zas1cGMMaLB8aM/S9XxubUrQnyE6ulfjRsZk3Ppg6DXUI5gTcuuN%20VW0Fck2tYTtGJI/aOc0Y+p4utO2l1WmvcaMJn13e2l232gnzbWwzbt7FXZKB03DulI3VGIYotHr4%20MGzBPtjqufEc6MXluW0bfnX2v/eb+6f2l3HUeG4ybrUewb7AyAfbwXhRf0OGEEEwNVXDUgzbUK7O%20Lszz89QOSyF69+NEhk1BsKaRm0gvLAH6/u/7693HBd7BcqCdltamHRvVc24oba3BQZHNiLX/e2qN%20W3C8aAjv9QWd4M74y9W1GbgwbssEw0bdMf1y7AZukHF7qByS8mq/28uzT8YNwzbWuP1ll5HUIJrw%20GC+ZWTh5R/j2+uqM23UYt4VQunPNMQzcsd/VrjZuggn/l5eXolcGb0/3ayPGzYicscaNxkCPr4An%20EBwPGDeGpRbCc1sEmjooGbGu5ULHxCDjxq4eL3cru7HATYY+mKfLH/EBb9zk/tZAY7Ce/2YVxi0I%20doQ2qPbHNMIp3vwZZNwwbKze55GK/33rN25dyLhJsHzWLPngKQb1+gQ8geB0qJ3PDaZlScutpqba%20uF2vHmytG94YRm7sVuHec1OvEXxt0Cs6OUIO+lHy7tGgMdMbwdeh2rhh1BgK3l6f25ZG31bj5kzG%20zrkFp4v34v1cD4ZNRi/vBJkn4m5erKXbEO3qI9XGjTk05tm4SYAijh1GhHELSqBTpe2WOJ57bpyn%204yVv7yvil3AEDYPm3BDef3+f39/+3NvNhTGEcQumQI/p7eq52dKimx/N5xHfwfXG/tiXcEzFIONm%20i3PP/rXtw7ljOhQUMYzb4WCe9M/j4zocez1MMSTVhql8chd+SXR5YQzRS2XHsMUjghsGWyibe0ue%2029hmgXFb2jOjx0rTIJtFsTTQbWghbbOY9moS43DsyLjVynAfUC8YKgKGzLc176GFk9DPcPerAgzY%20t2/971AIdmdjqK5tmcw2MG7eGIZxazZNXS8xqpDhPqB1YLwwYrknhrGTcQv6GWTc2BGE9W3cVGCt%20Wx/27tL2u8CoYdz6lpHQ4HwIyiAb73XUGjddw+epyrer88QglG5aQGnB+aGx4WeWL+qM48F2Bhm3%2019en98e/jeIwNO3j7c+PT5WAYds2LKXRybNYSk+6VNYeByFkZUaNuUReIWlziu6OPoZNYc53ZZbA%20IOFthVHaL4OMG3dIeSAer+xy9dge/Qg9DQaMpSOl59O2DUtl3MwbSd+DoBb0Ss8e2yN67ikWOlQM%20W8nAoKddHt0UaBhJOMSdTFpbX5tbErT5ZjSy+/PHg4wbikFFQZ8bT0/VJcxtxo2CrYdaqYDBccGU%20Ax6Twj5B76Q7hPwRPdZm5kNxjI0MzxQGruuBc+JX29k3pH0sC569c7NX44bivjzemffGtkZj2Gbc%20VLAmzGPcGLJoXdMxr21aIshTHdTvLZsrCBqdwi4eBtf7oXpu3Epg8GTchjT+Uj619o6Xbuf0xb1L%20mbeBQ6LyEZaOjBv6s1fjZg/Mn/1rQlrKEwqsvfMKLYHgWWo9F4H94ASLNtUA2RU2mA7kr86pdh5Q%20dUdnxuccmI60IW806PIQncTDwxPK547xzAj8VtM+SJG2NPemkNxxPZTXOJR1Wy7U01AGGTe8NqoA%20w/H6eNMcHMgcxk2WPh+n878amvcCMW5DG2BQxxjjpo7GrpnLuK11oW4uh3PWHaDXndbTkxHLPTJ+%20q9VvvbCYuPgMpmXgDYWH94tv/3v/5+xidE+AcZtyEe9H4/ZxnG7HblZrJRUcU+9QO3Q6dT7Mle3Q%20+SgOxVcD9cYNqFmNG3Xd6kGVcWu9+1KeZODGjl48eFVh2OZhkHF7+PX0fv/SKH7fWrU+ZhmWYqja%204BXXHw8PrR9kpGGhH8LvAxk2gu+E6HiYNqDudq0/GTfKN9i4FaYu4imb5TPwhsLz+8Pdd3uutLSF%20eA1TG7dahkwWf0Ua49YYl30bty4wSDJ6++6cmnTbBc97TjuYhkHGTfQtAwHuUv1+/t3+twEDcyjj%20dqzgIdO45H3S6OaARqywGOPWGtxDGDfQfJhGK1NCW7B6bT3TfU+PMGXwmtoobZXRzy4cshx9jDJu%20fdgi3m/n70/3q+K8XBi3YWDcMDhq5MwXboNhV6Nw9V6H3Xzh/RQp7KrsU+HLzOe+wQDlho0770Nl%20W6Ixbv9auRrvcL937dERq/OU/q5pH7oT6mJy4yYopF/QiNG7Wa3CuPWAwisIjJspTtvAa42bvDAU%20L5gOvNp1Q95BtmbcRhqFXEfGIB0hbT534UsZt5e7758ez8K48czfMRo38o5SK8yRf/MIkpIQUDb+%20B5RYa/UINUPGpldulI3eeWqQhw1D2vwuSaHnpsu4yVghC+qv5k4x9aR65V28gg6MOAjE6fWN+CV3%20rutDeVI8vp68juxSf+iCysFrPfk+B779MZyuYZ5haTJghGMbliI4U542CK8kprgVK9+HgnIQtwzS%20NsXtwxQA5b1b2V2/XbA5GUJqrL7BShZ5Iz91kIWtk8xki44gi0YmySA5WXmd8nrVhYybZOtXJvC/%20dIR63kZz7mdjzLVWhqQncxmkKVG5Jd8aZhuWdoFxW+ptdKvwVoBeEVBcjrFkgc+5jJspYTv83MW4%20TQmNkTITfGO2vLbBy+qrIh0hIJMPxi3Jpzle5+V649YVF2GbcZPBVahJm2twPhT4/9DYSCGV25el%20hoMYt7Fr5ObGjFtrXHLjxv8Kc3puxM/nYoxbyg/yIE++h+emA4EhAnJDAb8y0hHpTtm4YWC2T977%20YSnBx+Xl7o93ofMVtsE55Lcpy3L2/DOvt5UjnzWE5+ZAWTAqhFpX3Xs2SzFIU9IoeWvcdhziToUU%20XWHpaOg3RK+GQgejUDsnVYKOm/pWnc9h3JCBr785nAUIz21HqJx1459JcQ8Jys0M6VKGKKDOhHAM%20xm1uqB8tKzF9TJ7fWLxxI/j5cX5bB3d8KLQTX4cnYdxoHEu+oTAGlEmVVOO5sfkAHpBNSu+ghF8Z%20ZK3GF8atATloTngXD5vRy/PqtmjcvK7jIW7DPGwXBMZN8RPXSRg3ODnj5oZI3rjxXcErAoonBfEV%20HtTjh2A1jewrgP7JYMw1fSC9NYNUMX+n/DRh0wnJuMlY1sQ1hjBuM9Eo2yYI89jaCt/3qvTgdMFg%20+A51DtDptXdYMa+HjnOuDNm+mc24XXQ8Y/a1jNum5xJW0QVXPQiWDu2WqSWFbVhHfsC1dLMYt/Pz%20cwslTu2GQgkqXsNVeq5D9FpB8NWZzXPjDVke3UwgxF5YQRDMzd6Mm7BhacXiwyAIgl2Yzbhd/Vse%20in2FYWkQBIdnNuPWhXluX+CGQhAEhyWMWxAEJ8lejZtuKkzx1qAgCII+wnMLguAkOYhxC88tCIK5%20OciwNJaCBEEwNwfx3GIRbxAEczO5ccM7u/jWPInwUjBiMecWBME+mN64/f1jb6N/+3P/6QUx/m4p%203wFDJ2MX3+N7fI/vtd+3MYtxu7j+acbt5v6pPdqAYYsQIUKEKQKvCu1jljk33jj/cHX+/vj3s3Xt%202i3kenX9/quw8eDv59/2WwkKWKIrjYdkbHkxdA69QNc139IQu0TX+f+cXRTvBt/d/3xf3Q1Le2j5%20Xv+8vl9cfn7sTa9bLNEVF8dLL33pq6euR+6Glo/4b1flcnTmtyOurvpDTsgrZ0od6Sof+lGqJxia%20BueXvJjVzQ8rS87Ly8ukaXfR9dvQ4+hUVz112QVRzvWOMOTcx3KPbZZ7CCWFHsPr62eFGsu2yhvC%20UFlp2iBnyueCSwZsLBjXqZhKF6aKp4+ueuqjZCzGMmVcUzOLcdsX9E5TMZUilryasUxp3Epe4xim%207LS6PL0xLFHuU9bflHKfsiOY0rjVzKMN4biN20QNFqZSxKkaGUOwQ3puXUy5RjGMWz1Tyj2M2xGw%20RM9tSsWZsnFMJaswbvVMOSwNz204BzVur483xZsOXVyvLuxOrNjmufEaPSYqL1fbX5iBIjKfxPnc%20FLh9+LiMpYv//j7bNVqYvK2RPdx9t/dMAnNOfaWnkZEnltTgyfFyjq7JYM/V5YV98lYh8obMtnlu%20nKMJe8L16qH95SMybsq7rulrfJxDnvzd86vL214j8nS/ev/WlpV5TC/jEjRY8qS6RlZc8/D8f/Z/%20CfSDuqYc5I/vyLerI7CVAJfna93Iy5RDPFZnTmdvr7sn4YFVBiqrZHv/67W3U0FW0gtf512oXdD2%20aIN2fipXaV0qqP6kE7wXQen1GTfifnpp8k2a+t6F0qE+Xp8f13IYy8GMGwLiLsy2AgsUizs9t5dn%20a4OwzRvh3Fp8XChgV0Xn6I7Y/86aN1n1GTfuIFNmKow0uLbPuFHRnH/189n+pwE/3vTnDSVVnjCk%20OrfLi0ChuLvtGwPXdXU69K7KO5yff2s+O+4MAg2cfFydNeWlTBiuzjylumatJB3H1d2z3Rnj+1lP%20J0Xj+fH7r8mYtPryIyg35Sct4DvGsStf0j3iRn/vX97W6ZUgnsf/a3SWc64vv22t84dfqazkKeUD%20Q8W55LPPq+Gal1Rn5Af96Isf6Ois3ludBUuj/Z7DuXRe5F91k0puetnVqVn8qazkCSP3Lekl3/t4%20e7pfy0d1/r3V/TFs14AZkYLUgmCx5rpim3FDCenNv622v3lHXkRTeWWvpQRPY7DMA+WAbS6/GgiV%20r8beBeXLKxgF62pMgjwB5+LdYkj6PDdrTK6By2MqIWUmbsDQ4b3I2HVhyt7KCP456zZuAvmorNRj%20vijco05F+SAtOodtHjj1gVGEtdx6PErqA6OAh4X3SR67OmjKR7mRlTwQzt8GZcWoA0ab+kAvuzBd%20SmWVASJdb7hycBLM22s7NAzjthEUadD2VI90WHQEXcYNuZKG2jcGbltbJ8++TWyr821sl/SMDDFu%20euJBPRRsG5bKdfaNqgsp9DbPKEdueY3nhmKoFwcUsa/0zbC0MW4oN8pYevLDw9IANdKrs6ZMeEq1%20xo06UWMvoeGRlFBvC+/zlNQgPDTYPiOCbNRwGC5CX4OlHpQHyYp0+4ZneF03D00aXgZd+ZJha77/%20sfzJKy1B54R38/b4Yy1T33hLeJ0lbs6lPrvSUL7JG8ZGdd5XH+gDqCPoOxfwIOkkeJMbRhDjSHqN%205/Z5WGr1neK00Nb7traOjHTNxcNP6/ygr8630V+qmaHAtcNSwDB4Zd3muVEpCLdm3G6GJFXKNoOT%20w9wAFaI0ts65pQal+OXFddEYtz/rYSnK3udVCXkH1hhT3miEfR2BNwJ9wyxYz7m1eSd/pNFXj3h3%209PqcxzUEGnGX50a+7fxUdxhyDVf68oWXoDQ4j//7GgZl1vnWaSRdUafRZdzwjnQNYHSuVt2eOvqp%20OtN6tG3GTfpksk3X2OgjGZa+uS3KyrAPfJ13Yd5gyrvqTJ1HH2p75Isy6Zq+fJGOPEL/vQ9kDHm7%20GsNBjduuTLkUZNsQqZZtxm0IfZ7NULZ1BLXE3dJ6pqy/PmM1lLhbegRM1WBhKuM2leLQa5+6cZuy%20fEs0blPpFEwp9zBuR8CUyrM0z21q47bERbxLNG5Tyj2M2zDCuDmW6Lkt1bhNNYQPz62eKfVzucPS%206fI1pW5BGLeWqYzbUoel4bnVsVTPLebchnNSNxR0l9DDXTFuK/fdsoepPTfS1dKCLrj93XV73Dey%20fBkFcKeOZSF9yzY8Yz038uEZ08i4o1pi2w2FkrJ3rZeay7iZnJ/q5eyZw7jp7rSXAHdIhyx2ndu4%20lZaWqD30rRA4euPG7WQaK2tldDuZ5Qcco3C2gPGSx2Ca5QPr2/qF29t4Iygfj4UgPOLQ7WMaAQ2a%20ikQxS4bPI0VkLQ95YGEqy0JoSLY0IcXLLXmt+pfCYzRJU4ZTjezl90+79U1ZqLJmIeazxUu5OEa5%20gXTy2/FqZCgz6ZIO1+hWOYqiR7lQGMXZBdeRT27/r5dvJLmSb3/935R/5EiaehLBlk2kT+UH+OSY%20lpAgMy29IC1+I25bOtGxJIP4tMxDyxJsecXds+WJfKj8LCWwvKY8ET/HPJI7v5MXPYalslEG4rZj%206ZyuJQbIHV3gHPQKOSN7sLwNMCKKR8t3LN/pf/JGOvyvDpDv6ICWL90/fDQaeMyqB65BHlauFA/f%206ShUF9uQcSMvkiVlo33xqBv1wSNf6CttjHoiT9bOWt2R/DFuOoZuk0fKa3WX8oaOUh8s7aA9cLwL%202oPaHmVT21N6xEW9ySlQ2+uqy70aNzJqa2XaRY0IFxCqFvlReSBjxTV67CZvJAieBmnnpfObxa7N%20+eohWPRLozg76/eiZNyUvo8TQ2zHUvo0RqukdJ7PmxTYKw7p87QD8dhq7mRwbd1WWzmkQf5o2MTr%20F+eiGAy7/blgDSB5bFS2GZCnZlEzx/p6b5TfFG/1c1NGf31qVFyPoUW5fv/6Pysfv8kooHwyQhhG%206hLZUC7KR1l4ltMMeUqLsssol/CNm/JpjR0yJD/ImWNcT33qPP8pZNwok32m398e/zU9U9koB/na%20ZgSQAee//flhdYK8pE9DvB6MAtezMJyyEA/1St5eVs2TEcRLmaXbKpfqSGg6gE7a6jHJmDo3XT9r%20ZFO7RnOtz5Ilev3+YHnFCCl+/+QC6Vo+23xJJ2i7yJezLJ52NIE+s0Ba59EeMIJ9T/+s6y7Fg+7R%20yZHXddypLVgeqNuUjnUSpmfltv1RgjODASNz8qLIJNYYYXCMQqyVPRWU/ymQrfJOiqbeWJiypMJR%20cOKmcvC8aJBYfjBlSILyhqOEjJs1zPZ85feDMNNvtgA1VZyM1cvv1dqwqJGRN1U0DRQlQPmARg00%20Mik3n1IkoBFYz5+Oq0GieKQng0E+dD1pUO4S5LlR1qYDQbaSG9fJiPAcJB6DzpdhUUPjk7TgzvXi%20xEs5MXhSNskmb6QeGTfS4xP5UG4Mtzq+dR2nOlCeLd306UHu/L5R+Ie1TJCXPrU6vw/SNMOT8kB5%20kb3pUZu3WtjogXSfHpqnJfK8Wb2tmvIT77p8fLaGR8i4ST8xanjZ1M/aKGTXdIGBJg3K5XVU6TPq%20oO5kmJAb58C6Hto0rS44lvJE+TDklFl6qRGJ6U6Kl9+6kC6QtkZI5Ic80r74DZ0nL+ic2uD3h/KU%20xPaanpC7pPwUDY8EAcmNpYfDHeU7PT8C4xjP7gGNprRLhVxYAl4cwuM7aPhg3k8yjGqUXWBISNd2%20YEi9Dq4uAgYql+dHreG7igXK5PMm49ZU1B8rA8oNugHSpPW83rGC/0k3hzJJmSirlJn8ELcUjt+2%20NTqMPWXAyPJJntRZ+Os5jpdHOgx3rNGltFAq66XbRkZvTR1xDJAVZUDZMJLyjigD55Tyx/XUreRC%20OTUPR9rIGyXmwXCuJ02GQVwH6pDAjFuSqXnBrdcHvmz8ruEecZBeCfJD3Gas23rCsClvSn8bxINc%20uJ48lfLGdzotDa00xMzRsHRdTylvaj/I3dfZNl1/xbi1skK+0img3Dy0bp1xq9fkU/EzbNV3aPRp%20tW4f1g7pRBnWtp0B5xIXuqHrcqxu0jXkn3OIE9Ztj/hSWX3b4ze19xJ7NW5TgyCnwjeUPjAS3sPK%20ofFxTvcZdVCReBl9Pd0QZEAAZc3n+GqRcesChavNca2RqEGdyhTU6sI2pooH1IlMwZCh9TYmvVu6%20pYy0q22G2xPGrWUqRVxiIwNv3HZhmwIOoeShjCWMWz2LNW6xFGTDqT9bGsatnqnkrrnOKQjjNoww%20bo6pGiwszbhN2chgiU8oLNW4TTVcnrL+ppT7sQ5Lh3LUxm1K5ZkqrikVZ8o5qfDc6liqcYs5t+HE%20nFvLVIq4xEYGYdzq+ArGjbulUzGlcetajDuW8Nxalui5Tdn4pzJuUzayRRq3981ylF2ZsnMKz204%20R23cpoQeewqmigdoaKfMlBPIk8p9wriCwxHGLQiCkySMWxAEJ0kYtyAITpIwbkEQBEEQBEdEOG9B%20EARBEARHRDhvQRAEQRAER0Q4b0EQBEEQBEdEOG9BEJwUvJ+C3YPywEYE/MY+h/lvvLNhyHbmc2Dv%20L8nyRSDf/jfyqu+8T2LqnVWCIFg+4bwFQXAU1Gzewku1eEMhbwssoThw4nj7oL1F1I408DuOEjtq%20Dd116u311V52VvxMAdj4p7T5D28zJD+89Ktr6xyO80IxXgiWl4/4yTO7W027d3sQBEsknLcgCBYN%20b0jFybpa/bY3o/bNkPHmWJwbAi8H5IWZfPI+e4HzxGup7ZXUKS4ctvWxb+fmQLEtJ6+a1jnb4G2/%20z1dX7y8p6JNXxr9cXdv/r+32sSXnjf95vbXyTNB3vbkWOI882SvX2zzhrPIK8W8r3lKc8nx9bq8B%20DwcuCE6bcN6CIFgkvL7fnLYUmGnSd4Jeb+/RrNvl/f+1R8polut7ike8PTXHNKMlR6nWeWPf9Ofv%206dzkrMlp+/DZvpKu5LxZfpKj9uN3/0zf258fH/IIxIvDqbfHx9bSQfA1COctCIJFc//ytnbabh6S%2089PhoDyurtazbh8Cs2kpDsBx0qzb08tHZ4nbpTh/uu7i+mf1DFbjvH1fO2zkhe+Evpk3vnfm2zmO%20zOyVnMl1edprkBF5rs13EATHSThvQRB8Kfbh2Hxw0GI2LAiCiQnnLQiCIAiC4IgI5y0IgiAIguCI%20COctCIIgCILgiAjnLQiCIAiC4IgI5y0IgiAIguCIOCrnjf2Qrv69el/d/Pj0mH8QBEEQBMFX4Cic%20N+1ldHZ2a4/5sxkn7/Vjv6N4DD8IgiAIgq/EcThv7Stg2Gzz4vLKNtLkFTFds284dNera9uNXNfw%206pggCIIgCIJj52hm3thdnHf22f/ta3DYTbwLXiqNw/bw62m9+/jbW+w7HgRBEATBcXM0a97s9TCr%20q/VsWp/j5sGBk/MWt1iDIAiCIDh2juqBhTGsnbfk8PlX1gRBEARBEBwjX8d5SyFumwZBEARBcOx8%20GeeN263hvAVBEARBcOx8qdum4bwFQRAEQTAUHoL887acdfMx8xYEQRAEQVAAp+3q7tkekiTc/3q1%20hx8P7U18Geft27fDPW0aTmMQBEEQHBcPz//3/r112q7vX9YOHAGn7pDEAwszwibCVtGr3+athxMX%20BEEQBMcFThz9OA7cUl7NeTTOG/u82VsWWkeMNWz3L9udIX/bdF9TnTbNKg/97qPHjhO3BA49aghO%20DwYnoVdBEATzczTO28vdyhy2m/sne2uCFg5uuxVKZ3KImTfyhaMmpw0Hbq6OjXLVOqbkgbxoKphR%20ROx/dzxIr1R/1Oe2NjA3pP/jdxqwpJGpBivkK+aZgyBYGtgrZtI0i3as/d9ROG8I9/Xu5/vF9U/r%20FF4fb8wZQ/glqJx/zi7WThvh/PwwT5uSl7meUKE83kG8fXix9Eql5Fx+17nIzn+fy7GsZX2LOYWv%205lAie+pmm554p031pu+Hqj/SLeWHfC5lljkIgsOgPopA33RIyIvd/sztVRpwLuVW6BCOw3nj1ViX%20Z+//O/vXOouX3z/tNijC3wYVJgeO70uGzptOnI5vm0PFb74jlzJyDAUtQeN5GZCGB9l1OYa74J22%20dWNqw9QNSo7GkHLPifKjPPFJ3XQ5ccjfX0NgxuvQRhF8PYbTFgRfGzlt3lbJNkzdj5AWdpO4t8WL%20/ZSt9TaXfvHYOKoHFt5efr3f3f98f7jf3DbdxnrN2/m5/f/316/335fn78/f/31/vrpKn9/fX7+3%20n3c/7Zx9gzKjQFJw78R0ORpcQ/Cd5s3D360Oqq4j1MB5NAqcPUKfczEWyufLz/dSmceSOzy+8U6Z%20DiB/nGfqpW/2kFoqjQJr8kSdcM6QeuT8Ic4w51PvXQOBIAiCLjQRkdu3mj6qFtmofBJjm4Mo+0n+%20cNpqbehQkIH1AzPFf1TO2xjWT5uySW/6H+cNR+0lOW5NuLaAI3co501Q0VLytaK3v/Uxl3L8/rVx%20LgjKW9/s3ljUoAhzlId487JwrA/ygSHg/G2Oj5w2nwahpjy6jnOnMWsbciNK6Ks78mDnu32NCHMa%20oSAIThNsBvaEUDvox5bKbvbZQ865f/g8u0e/eUhbRf6H2NyxfBnnzTbpTf/Left9jQPXOG4E/j+0%208ybm6MR3QQ4MYSm36QCHgkZSKy/O4Zpt59P4fJl96HJiiFPneAdc+TsEGEufF/+d8pUgr/48f/42%20YzoU5Kz6CILga4N9yQfANU4PdgSHTTbqkGDLsPmaDayxuWP5OjNvKYA5b5pxu1kt0nlbIkM7bs6d%20o1MmH8SrBqFAI5kyPeLKnZiaKX/ljQZcO9KcE+TlnbjaEaDKP7XBEcRrcm1n+OaSF84h8c9VjiAI%20dgc7JacHu+Nt75S3WvcFtkzlwebOkfuvNfO2owLETEEd6jAV+H8q+pw3bvNODWnR8Q91LMjnUiAv%20S8kPbUiOmzfQhCkduFwHFUh7SXUTBMEG7/To9udxuW37Y2fnDeEu+UmND2veRjpvXJdP56Jg4cR9%20BDmp4SEj3zlP2TELzQ7N4bQF84MjJSM9tW6oE5D+SR+P8amyIAiCnJ2dt7fX1/fry29rB4n91f45%20u3o/Wz2aseQtCIcc6U4x8+ZH8d4h4XuMDD7jtyPhM5zcYCrQpdpbv4ATx6Lm0MEgCE6JyW6bPtx9%20N8dNI1u2SXj7c29vRnh9frRjU2EOU6UjJueNF9OPdd6EnLg5ZgqCIOhGs6waOBG6bse/pXNZv9oV%20WPcaBMFwdBdq17402J1J17zhsGlvqzmqlrhxEnHGeNsCaWxLZ4rbpkEQHI6S40bgWGlG7fX5t+3d%20qCfKN0+Ws5/jv+bABUFQD32nfwUe7Y+7KnHn6XDM8sCCHKZfE45w7S0L1+fvF5dX7xffNs5bCRSK%20PJA+m/pONfMWBMHhkBMnp62rNbOUo9nLcfMkuT6XsJ9jECwF+kpCH1p64AdN+m5PgrbnBftlFueN%20GTKcJ83CAc4XYQz//X02h+1y9WjxXp397/3s8rZz8THKePvj1t6qQMB52+e7TblVTOfRFehcgiAY%20zraOBngTCzNsa8ftZvX+uGo25Q7nLQga9NQ3ge/bekfaHs6anDbfvwf7ZxbnTaAQvI+UW5bfLq/M%204cIBo/KHgNPHurmHX0/vTw/Ne02Jr2YLivVt0xRy5438zbGg/vXmR7uX3OdbN+a8TZxeEAQbaF84%20cAyS+OQ2qv8/2l/wlel6AI/AA4bBcTCr83Z1yZOnF/b97n5lM2gcWyXnZl/IedMbFhg9+G0/pLy6%20FTMFjOxx0nDWvOOm2zYx8xYEQRAcCiYytFUP/V88hHd8zOK84SSZo9Q+YPDy+6c5bszA4UjdXp7Z%20efvAz7zhuBFKIw9m4KZS3j+Pj+bAdYUY+QfBMmEAhy3AJvStq/Pomqln8INgbnDiapYiBMtjFucN%2054zbm6w7w2E7u3wwD//xb/PC2X16+C8vLx9m3jw4cXLaQoGD4OsiB6y0wXSXE5dfo+u2OXF0mFzH%20zIcGlEEQBEOYxXljXRuBR4tx2MxA/U1G8PnRFvM/cQt1T4sd+9a8BUEQAJaBwZx32vjetwYoP1/X%20cLzkkOVP7RFw/OyJvbBNgQNdwcEnbBsMBF+TWZw3HDPCy+OdPSXK06G2zUf6zkzc1eVte+b8rNe8%207fFp0yAIjhecry4HrATn4ohte02bZty880ZgkBu2KQDN5ko3NDgIJy7Imf2BBZwmtvTANBF4WIEn%20RfdFzLwFQbAkcAqZbdNtUx07BM22Ku02Rmylou/t/4fK19KhLxm6/KfG+aKH0mDAB+lK9GCBmNV5%20A9vi4+rcZt9Yd8Z6OF6btS/806ZhiIKlgPHnwRW2wSl9nwJtVpuH35fn0TEvgCV0xGsdSfqQPx1P%20CB35CPLAkZJTVTMjxu96KwEB56wGzuM2exCUmN15mwo6Nh6CuF5dp/BgDaLG+HnnLWbegqVgewHi%20SLmOcr0X4ETbyahjVvw+DQIdUWy0+bWRjpT0UDoSNJgT1jpgBN3SZN0iDl0OvQ3OXf5Aiz5rZuKC%20oItZnTeUl/UcKDYPLox1nehgcNxu7p/s/5eHM1s7VzOCWd82TeeH8xYsBbaM0VsA8jC18+Y7Y4L+%20j475dKFu2c8SG9nnoDPLiy6yvVEphHP/GX9b09400NGOdFwPH+DE4bRtWxsZBDXMu+bt3+Y9pNwm%20fbn7brdP7QGGy2bj3qFgSHjNDe8p5WnWrjUHOGk3q5XNtmlvubEPLGDceL0Ob0vwHaCFdJwGGp1g%20MJS9zLyhu3erZn/BlJ72GdT30N3jgVkaHIWuVwIKbJx3LhTMifsidU1ZcZaGrkkbwlBZRlsLpmZW%205w2DY+8WPfvXDAiP3W8zPiW4ZXqbnLar1W/7H2cQx4x1BF2QNnu88UqtXW6b0gE260E2r7rynW3M%205gVjQK9w0GydW/t9/cnxmPH48tDZ4+DLyX/9fmVBx0oOPnbP35qT84YzU2N7j/VWHrIqOa32JO+R%20lik4PPTvFpIOoWNmo9P/csYJh2JW5w2H6+Lyyjoi9nl7e/xhe7wxezYUrudhB90CxRjVuE27Pm1K%205+oX8zYvuG6+c5zfgyAIpoaOIR84+k/rUApOPtcx64TzVjMDRRz+lYEEHKFjgjL7BwnMcU2DfT6P%201SEdipxXPZka7A53KBgo5W2QY/x2SGZ13nifKbdJmfXSS+lpTPs0DOsHFna4bYoBVcV5AxrOWxDM%20jwwo7U6Btscx1mWdKhvnzdmdm9W6/KWZt6H49Vhrp6f9zvFDQvm9U1njhPlrvoLTRp+WO94EPUSB%20PMKRG8/r3WPT7vK+/9SdN2CqXvu8rWfgDrBVyJiZN41qUX6bKk3/63PKRkGcul1WDAPz3YWUjoXy%20TWi+s3XE31+/Rj9QEgRz0jhvnx/uwIGZwnmjHVsacpRsjav7vDvM2lbSszWLWq+YPvU/n6XbgXZb%20h4DdyD77yoCNkRPH2rq5wNEgnT7Hijx6h8Q7lHPMpBEfccvZOTY7KAdcMiJQh1/BeZ0b2l1pvTu2%204qSdNx5YYNbt9fFmvdcbtzy5lbovdr1tug9en3+bI7WZmr1qO5JmdiFXEjPq7W/FkH4rGWmM/rqD%208oqYriEPQbBEzLFKOupHwKa3SZenct6aOP0M+6YtEkrtaYlIVsq3AsemmqW0ASxOjj6Tk+D/z+F4%20aT3aNicuvwaHZKqHEMinnDaCdxCPdZ0ccg6nbVpMrzWJkoVD33Wb1XmjofE2BW6Z0iDGPKywK/7F%209CXDsgSaXc7//dQ58X/Jw6cc+t1/+lCCmQTiW5/fzixg2MlDECwROSTSXenvVA4JM+nEl7cj/z9t%20bqn2w4OsGodtUw5CyY6MQbaH+JSOrw9m8EvIERszi8Y5U/cdlEPOjs8Xn7GVR3AMzOq8Xa8u3i8u%20z9tbpT9ssT8zcBzfF+s1b4ufeXPOW+tU8X+f8+YNp4IeqCh1NHR0xEXw37mvz0giCDQ7K0fJf56y%20g+/bkm9T+p63J2ZmcFRou8gl/36omRvas+rMyqABWjrGb1OgQWAuo5pBIE5crdO2L6hb3mSwz7XY%20QbArszpvvMcUp4lbpWeXDzbKYbuQqaa+a5Dzxt5wS3XecJxsXUu7lsV/EvLRLMbGnC5/nv8/feec%20kgMXBH2gQ03H/HlWhY75VHUK28BtEMrHdx9KZWbwg0y8jLysumag5sacSOxBZhvI11TOd+68KZiD%20GMsvgmAvzP7AgtDDCi+Pd7YGbh+Q5nrNW7xhIZgJZlnMeVZoO0x9n2qt0T7o65gP5ZAsETlvfoZr%207byduKx+pbLxikLeeHPXfur/t6e/R7Hgnzarge6nQPsNJ3SvIO8PExG+LviM+vjE3py3XeEF9/bA%20A45YChfXaTRZMYPH9PzSb5sGxw0dQePwbG5X+U8M0BRgwHAa8oBxm+q2t5wP5b+5Dd8+OBMGdA1y%205yltLyfJ7ZAzb/uC2Ui/r1rfLUd0M9dZhUPN5pKnZua00e9NaGcQU5s6VSgbuks5kYG17XbzZyZX%20DgG60DxR3tSDt58cj4HjZ47CeeN2Bpv76t2mb+8P5oyxdmIbct4I4bwFc+CdNxmcteFJxyZz3pLR%203aSzMXIYtzk6G2aug2BXNh0zs7gb3Z2ybQwFp3GTp02bJVi+Ttx52zhKm7I35T7MXYJGRzZ18KE+%200vFw3j5zNDNvQGeCE4cjxoa/XTCSYzsSOW2EsZv0Bl8PDIUZDhZ7p0AHs/4/feYzUOa8tSNYDOD6%20exu4bgowujK4PpDGsXQ269tVTqb+e7TR02PTMX/UXRuIJF3IsXWHSU+YHbPP7PsUgwraeNM+/123%20WQ22mJUqtacP+cg/O/LVtNlGt3Ndn2Imm/ZicRJ/itd/55N85Xg7IidJZT+k87aeDWzrYz2bnY6H%208/aZ47lt+nhjs23cLtUDDzVmHuWVAxcdwzAwLjT0TyEZCBpbDrJWwysFDN0x4Dsbb9z4pHyHMiTI%203mSJjH1Ix/jtGEBHkCv5bjqQjYw5VupsguNGHbOv57XeJluSY3Yka3/6znWl/bVokx9sVBZ21Ssc%20SuXd56v5bByh0u1fyqdrFFSOKewIsiDOPF/Ka8nmIg/ZEeXFvnc4rUE9yNtkWwjIGh0p6ckYjue2%206cPP99sft+93980noebR7mPYKmSpaHS6MVKNUeB7yehSTzIiOtdfcywdcz5ToLLzSfliFLhBsiqF%204qyKdTbqBD/qCMdKHXPwtcBOeHujoPZX0hE5JN6RkU4xu7brwFHOm8+Xtwt8bnfeNmUhr5M4bynN%20Jv6PebI00vFjGTCfCmvnLavvtY5MuBTlqG6bjsFvFTKVx/tV2DgxGyUkoJhdzpvO8UZE12CUj2Ed%20lcqdG2c+KUc4bxtyWfn67nTw3a2q/PNYHPxgPkxH0IcUvF7xnbDNefPnSxenct6Iy8etB3r4vwS3%20Lk2/M12f6lbgWlZtGnar0aU1hfNmDkmKT+Wk3JIFbTz61Q2SVSOvjT2U3MJ5G8B6q5AUQsmGQcec%20r0PQJ0YpxwxcOk6D9kHHSkaX2VA6bJTePhX4/0AzpZSDvFo+2vzZ/+k7n6FHGz45b6mu+URPqPOg%20AR1SW/gUkrzidtUG3/74vm5/7WcJZPvBVmX2agonRnlY24Qsn13s017MkVaX8zaHQzInPElrec/a%203/Pq1j6tHncsC3EQF/qooP+5E2E6M1EdhfMWHJR8xCyDwDEcg2DZ+FvrPlCP4ZBswKhv9LxxLvx3%20jHsQ0J7WTmjSFx8OpSPmvKX0ZZu9A0c4FpCfb3c+cHwKB3+ffCnn7VAzOUE3jfO2eWRfAWMRzltw%20KpjzljqIvOMjmKMbzluQ6BoMHdLBb7ZVaZw378A1jlDPe7TTNZzz4TOFKd70QV+OrOgjFPz/pSd5%206WvYz67UBslfOG8Lwz+wwMxbuG/LIp95o9HLMEwxc0Odq3E2BsStt0ohNp4N9oFm3gim3+lTWyHw%20HR0Ngtx5885S6QGgfVK6pdh1m9Hn3Qez61NskdIOhjRz5uVkx1M/kmMzb23749xmveImX+G8LYyY%20eVs2jJJoPDQswnp9QDqGIcvRKNBCanD5Zwk1TjVUBWuwE4wCgyAIpgCbN2Sd8VIhr7m9lc0t2fWh%204Lx55zB33kqzlDZ5kxw0rl2vX3Th2DhK522IE5bPvAXHTdfO6PrMYWTof/eBRh7OWxAEwbT0OW+T%203DZNzhYO7Xr2mpD+N+cNRzeldeocjfNmnfDj3fvFt//ZS+Zr9niD9cxbvJj+JOhy3iwkg1Gaxvdr%20Id6e7tff7f8jHHEFQRAcC123VoPdOArnjcpnk15ehMx9f151df/S7Ygxw4bT9it12g/3T83MW7we%206yTA2UIHbPFpIQRBEATBqXN0t03puJlFe/zb77ytbn6Yw0bAeYtNeoMgCIIgOAWO0Hn7bs5b38yb%20Z73mLWbegiAIgiA4AY7ygYUhxJq3IAiCIAhOia/jvKUQzlsQBEEQBMfOl3He4rZpEARBEASnwJdx%203uyBhXhkOQiCIAiCI+frzLylEE+bBkEQBEFw7MTMWxAEQRAEwRHxtWbewnkLgiAIguDIOSrnjddj%203axW79erh/eXt7pboC8vL2vnLR5YCIIgCILg2DkK540Zs9vLs/dvl1fmtL09/mv7tj08/197Rjea%20eeP8mHkLgiAIguDYOQ7n7e+zvZD+7PLhw/9XP5/t/xweTGCGzr8ey2bf2v8jRIgQIUKECBEOEXh9%20564PUB6N83Z9+S05b7fv3Ph8e/llt0FvH16aEwow4/b7+ff6xfQE/q8JCJfzEfBr4fc8rHjfausc%20ln7PAy/MV57IX+mcPFxdXtj5V/9eFX8vhevVtV1zcVl3zcOvjazIY+mcPFxcbmRV+j0Ptz9u7fwh%20suJhE665u/9pt8FL5/mAjDi/VlZeR2rLPVhH0nmcX1tuAuUdeo3yxbWl3/PgdaSmHGNktQ8dUZ7m%200hHC0Pbk84XcavJF3JxPWqXf8zBGR3x7Kv2eB1/umjLsoz0N1RGCZEUo/V4Kyhfp1ZR9nza3VkfG%20yEp5WpIdydtT6Zw8jG1PhNLvpTBWR7A9u3A0a97++/vn/fa6ERK3QG9S5dWsYOMcHDlCLa9//lol%201K6R4zwqhetq4VwqEUWvQXn6U7nWD5AZ5R6y1o/zUcLasnAe1zCKqLktTV4ox5D6oKEiq1qQkZW7%20sgzkm/OH5AlDQuOrvRW/KXe9jnDN0HxJVrWjOmSF7tbqiG9PtWkQP0Z0Th3xelgD51tHMyAN2tPQ%20OlzLqlZPUtx0ILTBGsboyDpPlbKi3DgZtW1w056GyGm4zZWDVAv5Gq5Xr4PzNeT8jayG6S5pUC81%20+DRqUblr80R5mzTq6lx5woaOaU910h2nV0qjlnWeaut8hB0pcVQPLECtMh0DzNgNMT77wpzKHRVr%20SnCUajuzfUFj5db80kCflpYvdGmI870P6DyGOLn7JPS9DvIzpJPdF+RpafquWe+lsbS+RuBU1jpj%20h+LonLdTAgO9xAa1NKMYnVk96BOGeklgnJcmK8zy0jpYEfpeh91iDeetCmTFbM/SCOdtPOG8HZBl%20O28x89ZHOG/1LHHmDcNMnmLmrY5w3uoJ562ecN7GE87bAZHzxi2cJdE0qJh56yOct3qW2Jkt/bYp%20696WxBL1XR3/0uznEmW1VEc3nLfxfFnn7fX50bYb4eGHx79vkxpxjAn70hE3T4mSzuXq8dMiy11n%203h7uvjdpJEWjEdQ+xLENbxQfV1fr+CkHT6rd9jzlOxSeJL46a56EIh2eImYLGG+Qxzpv1OnTffMk%208PpJZY7//WPl4jj1MgYZaMnInh5qt67h2MNV83DNRfrN5HbZ7FE4Bp6u5mlr4vvxeyOXt8cfJi8W%20blM/bF59/6t54GQo5PmlfWqavJqc0jHkp/pXHkq63Ae6lMtKcl/LKumxZEVdjZHV6+ONyYP829PZ%20tI27TZ2wybfKR/yUawjE8fs6tbkUh8kceZz9a/tNolPoMWler9onw9u0h/L62jyJR5tA7pbnVePM%20qb1YGdt6uX8Z3urRHcli/SR7yq892Z/i9G3eynT/MnhQ8IJ9SvEiK3tCMsXTyKrZ6umfswtL29r+%20CFmhUyaLFBdpnJ9/e7+4/lls5987tpXahuStekW/FJfai5XP2vi51QXpIrshfJCVxXVl/RJIr03n%20Ury086E1jk2wcrg0kBUPLNEuVN9WH+kc2csh5G1AspId+aALqd3QBqnDMQ64dIi0vP7Tdkx+KUh+%20Y5BtWNdLq1c+XbUb2sYh+HLOmxSJTg7nB8OxSyX3QVpm4FujlYMxHOu8eaNCGVCuqUYwNOI8LjmK%20YzqKPjBMxCuH0P5PDcKnM8Z5w5BwzeP/vTQbPKfOj/rAEdJx5Jc7irUgH67/EFfqgLx0iFdO3NgG%20jmEljaeHn2Y0cN5wSn3cyA+jiB7bzFvqVIagTm4tqxRXXstvT/eW1hjHnREseWc2KZf72597+03O%20HP9j9Lv2cOyDcuhp7HU8q2Zm+2F1a23+8ebcyjfGeQPqXSNy6aqXiXdMxtoV9F0zN+SdOjk7azpT%20HAbb6qNt96Q9JhWeapWslGfvlK/1q+1kh84mNXW7SePtT3IW23b+8pRsSYpXbdxsS/p/qLx8x2+D%205VQXGtys23nqzNU2d0EyKvUXcuKkw+RpiKxAkwdycvxAUBMBvp0PpZl5a2XV7tpAe/CojLSZMRC3%20fbq+ibxy3G/1xf/8jrzI19vrsBnBl9+NLcR5op1Jj6xff9j067v0VfSBsoWkRf/qkd2SLTkEX/q2%20qRySuYVv3ntKJ1cmjMvY26Z0VBh5GUeV5elleFw5jVHcNCiN/HZpDH0wC6rGTmPMZTV25g3MWKVG%20yKyOz70MzHjnbdOZKS6NMu1Y+lR6GBvkt8sIDRkRhzon4kd3MMigWTgziAOdN0GcdNi580b5zBEa%204VCB78y8rATHNFKnc9pFVua0t51dybFR+cY6byDD7R0Q8LP33vEZivT95ffGKVAq6N3vX81AkPpS%20J5iXswauV0f+wQFNx2Wz5CgMdd6E6htZaACLnBiUyAllJmaMs0t+/Douc6Iy26H0x+ousvD1ajN5%20rl6VEunI8UHfh868+TT8AIb00Qe1c9liPwNfQz5RoIHH2p6kdoOccFJ8XoaQy0p9kjlw7QCRNJEf%20smIG0dJLv3HtNtZ62cq/VN/A8V2cN+qS603+bb1q5s1Dfqz9jGznu/KlnTe7BeIM1FR4g0VHSuWX%20pqEx0DTMMXjP/y6NODCEGHE5c7vQOG+bRk1nOGYavQbJSuXAkOejnEmct6zxKV1kNoYu583+T2la%205510C6Op22u76BkzX95of3BSkmyQGzKkE95VVrnztosjAr4z65XVw8+1rg1Ni3g0A2LtjriSHPLZ%20hV2ct3VeUxo4mdqPjQET5aJ+rA6oj7Y9jqlxHHUrR6s/pKMlEf42jnUc6ZyhHTl4WakczFpAqW0M%20dd68rJq2/VFW6hBp82OddfLDtWoDtDPVrZwIpTXaeXP1urHlzZt+zDlJv/m6wEHVwzC1ICs5Nj4u%20nA9+oy5URrXzoXZeeS/JCqQPYx0ekKxNVklvVcfUhQYDZg/TQO2fs2YG0fc127A2npx+6dL6tmX2%20rnO1kV2cN+RMGtJPykTdahDN//zO97HtfFe+/AMLKMSc9FUqlT/2tqln7Eipi7xBEf/UaZToSmMX%205w2o41I9dB2vIe/M9iEfyNPJ6wZ9GtLJ5szRHpCV78xIY+p0LM5WFgTq1ctFqM75bfTMWwo+vZzS%20sSGU9F16qjR3SUPy97rP/x7i97+Pcd70Wcqvj3ss3k5NEd82umSeHydPt8kZG0NXGrBLGXGaqMOu%20OEp1NDWknaePXah13nJynRVdx4eAbTCZdOjvEvjyztshmcp5m5qmQdXv+D03uzpvczC0M9sX6BOG%20eklgnIfMROwDOpGxztvchL7XIYdkaSxR35FVbBVSD7YhnjYNOlm289aMOJZAdGb1hPNWB4Y5nLd6%20lqjvjZ1aovO2vK1xqLtw3uohX+G8BZ2wDiFm3rYTnVk96NPS8rXEzmzpztvYh07mYon6Tn7I19JY%20or6H8zaMcN6CXjTzNsU9+imx2xELcirDeasnZt7qiJm3YSxR39GpJTok6PvYNW9zseTbpmwpszSw%20DUvrl3PCeTsgct5KoDjaJ6lGiXj6UCMY/30MSxsNlTqzXcsIdODEMWaElXdmzFKyX9G2mDiPa+38%20HdLvImbe6pDztg8DLV2tredjct6k97JT2Kwp9bmPpTok1HXuvK11gNAeyzFZpt85b2qW7LzVlFd2%20s1a3pIec7b/XYk7lnvR4LCfvvFmDaL/7ysDQ8FtOqcL8efo9/xScW4q3hJy3UgeiR5K3Pe6stP4m%20g//w68ni4jHwXR5fbhpU+bZpLsMSuUzy/yGXf1d9QN6ZYQgf7p/WjZ7Y/bU+va7vQBmJ2z92X8pr%20ibwzY2dvtlrQ1T4e8iZZ2f5KZ/9a3un0fPp9MqgFfdrW8ft6y8vbl4fSb5SBR/f9o/o+fqCsXQ5l%20Z1qF4zqW/8b/tpmx26tsG5Taz7wRRylNyH+z//8+m5xV7tI5pIEs2AaCrRG8jProc958GkL1kqef%20n9tXt9voct7QZ+3RRrvM29PY9GrwHX8pHX+s1K675CH95TddNUR2yMoPVrSnGlta+Pzm8Wl/N7Z+%20qU2rlpLzpnKCT6+Udim/oGP63YcacufNy97DBrw1bcjSTnHQf/otfG4eNmnUkDtveX4+a9NnHSvp%20XM05tZy080Ylai8sKoP9ZdgPjT1aMES8ToU9eziPnde1D43tH5O+2z47qfJtn5127ygcJHZrJy4a%20JHtSYay0Tw/pWNzpO3tZ9VUN5+VpqgNa732l34i73QvJ7wnE/k/e0dNmrbvsKUaaum2ay5C8fJBh%20SgtH0c5rNyzkeu1tRsO0PYTSdxqezkNufPflZLRKfOzJ5HNPh+DXALE/Hx0G8RG33+CT+LQnnYxh%20LmN1NNQrO6+vX6nS7t3j92XrMkK+M9P+RhgIyqR4gZ3lyYMZZMp+draWl/bSIi+2BxOyS+W5KmxU%20XIv2CGMfMspM2nq7hNVP+l/1w2/oEGVZ67iTk+l/uk7y8LLBMNpO5m0c7IGkvZxsr6q2LikfOoDu%20CL/nE+eRJ9vgOMlB8TdyaOqEetbmpJTLv3qHurNrUny0Be849EG9kiftb0W8lI96UJtmk1yVb733%20VvtmFrU/5GB5czvv+7c4SDf4n/JaPbey7cI7b+sNgVt5faibVofX8nK/SfdlM+RAjNkTDhqH5KJp%20r62emNxTnFZ30vv03cvN52lqZH/UblV3avsluVFHvH3B8peu0z5e9ANcJzl9S3op22rxrHVyE0+3%20bWj0HZngdKAb5FG7/xO/8oQt7bL55Ev7Ie4KcXrnTXqpcqkNWTtIZSdfsmdqk8i46TMbGa9lla6R%20rNY2os27dJRXh/Gb6kF6iJyYGVvbp/Tb+ryUpjlgLg8mG3Q+nSf7hE21vCd9o32afUnn0v7oK9QW%20h0D6Soc0JR/Ttda2Se+tf2zlw/5wStvnQ+d9sMVt3LKBQ/c6PGnnzd7flwQkRfEdu5QXgSFMvYbI%20FMeUralwXwFCrzBRo5MSy0CtK6pHaTgHY4jCMXMh5TDjkgwP39fxtXm9vN+8F1AVLUWQEyoF2QUa%20FMYa8o7Jx//BMUmNlFc4aQNF8kj5JWuMHg1rrcDJ8OUbQyr/6jyF78yauDayQG4ycMgNR07xqb5V%20B/xPnqxjdvVK45deAGXGePU1Ju+80Vkrz8Sr775uwOJNjRtZUnbygqEnfckK2JB3W/pd2Gu0UlxW%20D84omI46nbLXXaFvhVdiqeNfyzV1dupMuEb58jL8oAttpyZ5U++SFSAXBiDoFfHRBkjbO4PoIIaN%20gIyIS+dJB85aJxgdGLMJq8rkX2tmZUp5YpBGvShNj+8Q5HCijyAdlM3hXK9bil/1UMIGK6kewQaV%20zv74tPvqDblIZmavqOu2DY+BOlD9r3Wota/8T7ksX8lBsPaZ6mZ8atuxemcAndJnBlX6otkt70AD%20ckOO5Am5cR3XENBNcz5Smzb7k/IO1n4LbRM59NsG8tYMVvRaMGRE/WAXmwFIk1/Spn3wG+dJb7yO%20TwFpeedN8qFc6DD5UnvHNsnmM7OOTUEfrc2mslvdvr01+tfaciAek22SM04X6H/VA7bEp4UckNeH%20/iOlo/6jsanN4F99gvpbZOXlC3n/QDxj7Kh3wkwPUjkoN8jWkabyjXw2A4HNAML6I9fvgfo9tUfF%207+1EDSfrvOUCkWFT41DHvu7I028orFVa+m4GsK18VRoVhWLwOwpDI7QKxJC0zpd1SOl3bzhKSAF9%20murk6fA5TsXzSUd+kZQDbNYtpbNuDG0nbDMfv39+UOSxrBtUKpcZkHZU6hvKRr7pt9SQNRuoPCNr%20zT5xrnXkbYNU3q2hMcJq5cA1Jbl5583k1jYq1SnXYsDzhsP/crBldG00mdWr6qKpv2ZGStd1IedN%20MpKBQCbEhW6QBnHSSKUjcrLNwLj0SbNJv9GFMQZHhgsHkfSRN7Ky9NvfSIPfPsiqfUm5T99eDZOM%20suq1ua753X5ry0Aa3x9+WdvQaNJ0IF2jukSX5LzpVWE6jzh1Hnn80I7SJ3Kwukz/K5Cm8q6645aK%20OVwpD7Uv7kZnVD7FS5pqP+YopWOWl3QOeVnLMf1PudUZcV1JB/mN6yU7iz8Zc+SHrlhHaKltkL5z%20DvFJF6TT61nd1skn3nUeXdklm09tLsk9n93eBnVIuVVWb7NyfTaHM52jPNGWSJdr+T4k3T7QKemS%20ZGuDh5QWx9dtv5XbWo5J31XXdl1qI5pB5Zjqn3JJhh9kjB50zLpBM0vZOG++D6KNoG+qMz7p0OmD%20ZNd9Oho4kAfqUA7RGLzzJvlowOMHYeSRetIAwOxZypfsuuSz7guSLoP9n+KUrJR3zXKqXFYPTkeR%20k+TCtbIJfPd2RsclG9Op9FtjUxv5gi+L/z4Ek09bBpBeaBZQ/R7f6deU73X5Wj2zc7GJ6Rh5lPNJ%20/Gbn0nFdg00ems94YKEHhD8nzazCdI+69xmUIch586hx9FE6h84aBw1D5RuZZ1u+WcdFwx07vTwH%201BtGjnwNWc80NxhoObpibWSSIWtmJxpDo4HMXKiu0SV1ZmPIZ1GmAJ3za97mYowN8YOVpaDBimcq%20ezOWkp0ay5S2fld9nwPqzs+8LYXaOuzqf+bSQfKV60RXWsV+7/FuPbPf1e/tSjhvB4SOtOtp00PS%20NKjl7J+01M5saQYa0CfWsCyJJcpKztvcA7QxhL7XsTQ7JVjDtTRZHbvztm+wDXM4XFMSztsBkfO2%20tA7ET7EvgejM6jHnLdXfkljiTAS3+snToWePSoS+17E0OyWQVT5LeWiWKqulOm/ka5cnQfdBOG8H%20BAONoV4aalBL6diiM6sH521pHccSZYVuk6dw3upYokPS2KnlvAlGLFFWMfM2DPIVzlvQCQZ6ybdN%20w3nrZokGGmLmrQ7NvC0R9H2Jt76X6JAsseNfor6H8zaMpS6p8ITzdkAw0Et03uj8l9Sgwnmrx5y3%20WPO2lbhtOowl6nvT8ceatxritukwyFfMvAWd0KCWPPO2FKIzqydm3upgVL2Pp03HEPpeB/lZYse/%20VFmF81ZPOG9BLxjoJTaoJc68sXnjkmZJMNBL62ABfVpavpiJWFpnhi4tzckVOODo+5JYor4vzU4J%20NrZd2uw3dUcdLg3qUG9YWBI4b3HbNAiCIAiCIJiMcN6CIAiCIAiOiHDegiAIgiAIjohw3oIgCIIg%20CI6G9/f/Bw4F6ZsbYJAwAAAAAElFTkSuQmCC" height="240" width="623" overflow="visible"> </image>
            </svg>
          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 5.&nbsp; </span><span class="textfig">Valores promedios diarios de 
          evapotranspiración y evapotranspiración del cultivo de aguacate cv Govin
          (período marzo 2020-mayo 2021).</span></div>
        <p>No obstante, la alta 
          dispersión diaria a partir de marzo, durante los meses de abril a mayo 
          (decenas 6 a la 9), se mantiene una relativa estabilidad en los valores 
          diarios de ETc con promedios de 1.8 mm. A partir de julio los valores 
          aumentan hasta obtener un máximo en septiembre de casi 4 mm y una media 
          para los meses de julio a septiembre (los más cálidos del año) de 2.5 
          mm, desde el mes de octubre en adelante los valores comienzan a 
          disminuir con un mínimo en diciembre de 1.4 y un promedio para el 
          periodo noviembre-abril de 1.96 y comenzar a ascender de nuevo en mayo.</p>
        <p>El consumo en aguacates en establecimiento ha sido poco estudiado, <span class="tooltip"><a href="#B21">Lahav <i>et al.</i> (2013)</a><span class="tooltip-content">LAHAV, E.; WHILEY, A.; TURNER, D.: “11 Irrigation and Mineral Nutrition”, <i>The avocado: botany, production and uses</i>, : 301, 2013, ISSN: 1845937015.</span></span>,
          en clima mediterráneo, señalan valores de 8 litros plantas día para 
          aguacates de un año, lo que equivaldría para una plantación de 400 
          árboles por hectárea, como las utilizada en el trabajo delos autores 
          antes citados, a un consumo de 0.32 mm día<sup>-1</sup>.</p>
        <p>Por su parte, <span class="tooltip"><a href="#B20">Kaneko (2016)</a><span class="tooltip-content">KANEKO, T.: “Water requirements for’Hass’ avocado flowering and fruit development in New Zealand”, 2016.</span></span> en Nueva Zelandia, obtuvo valores de consumo diario 1.34 y 0.41 mm dia<sup>-1</sup> para el mes más cálido y más frio del año, respectivamente. En etapa de vivero, <span class="tooltip"><a href="#B5">Echeverría y Mercado (2021)</a><span class="tooltip-content">ECHEVERRÍA,
          P.R.; MERCADO, F.T.: “Requerimiento hídrico del aguacate (Persea 
          americana Miller) variedad americana, en etapa de vivero en los Montes 
          de María, Sucre, norte de Colombia”, <i>Idesia (Arica)</i>, 39(2): 91-100, 2021, ISSN: 0718-3429.</span></span> obtuvieron los mejores valores de calidad de las plantas cuando aplicaron dosis de riego de 3.6 mm día<sup>-1</sup>, mientras que <span class="tooltip"><a href="#B22">Mazhawu <i>et al.</i> (2018)</a><span class="tooltip-content">MAZHAWU, E.; CLULOW, A.; SAVAG, M.J.; TAYLOR, N.J.: <i>Water use of avocado orchards -Year</i>, <i>[en línea]</i>, Inst. 1SOUTH AFRICAN AVOCADO GROWERS’ ASSOCIATION YEARBOOK, South Africa, 41 p., 2018, <i>Disponible en:</i><a href="https://www.researchgate.net/publication/339676731" target="xrefwindow">https://www.researchgate.net/publication/339676731</a>.</span></span>,
          en aguacate de cuatro años de la variedad Hass, en Sudáfrica, obtuvo 
          valores promedios de 3.98 y 1.64 en verano e invierno, respectivamente. </p>
        <p>La <span class="tooltip"><a href="#f6">Figura 6</a></span> muestra los valores decenales y mensuales de los coeficientes de 
          cultivo (Kc) para el aguacate cv Govin en desarrollo. Como puede 
          observarse en la figura, hay una gran dispersión en los valores 
          decenales con los menores valores de 0.26 (1ra decena de junio) y el 
          mayor de 1.18 en la tercera decena de noviembre. Desde el inicio de la 
          plantación, hasta la tercera decena de mayo hay un decrecimiento en el 
          Kc, lo cual se corresponde con el decrecimiento en el consumo decenal 
          para este periodo mostrado anteriormente en la <span class="tooltip"><a href="#f11">Figura 5</a></span>. A partir de este momento, Kc aumenta (<span class="tooltip"><a href="#f12">Figura 6</a></span>)
          para alcanzar su mayor valor en la primera decena de noviembre, pero 
          más relacionado con un menor valor de la ETo y no con un aumento en el 
          consumo como puede observarse en la <span class="tooltip"><a href="#f11">figura 5</a></span>. </p>
        <div id="f12" class="fig">
          <div class="zoom">
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rnk1S+ye%20qrSplSoLTt5OK31rXd3et9MC6YN/BRcJQ1vcaK5Cm0uuVBacPP9DH1VoVWgZVhH8PvpV+mBfDrKq%20akIFIxCuoeg3ogWTJyR99VkR13OOMjxZcIY6up+Ez+tYZHoQwuJzpep0YJ7KMQXjXI0UExzvq+KT%20XeDixSPjyXl5DKl/xalaUrM75fWVcwwS22kcJuGxReCfPxObzelUqaqGJDyxO/8Q3HvM/eeka83f%20iI0zlOpqrF0lXjugeY5tstelEcGJe9P7Sp/d91XJs31Ieb+OduzKmG9EcKDPnuQxCA30aQDdyYLj%20TiYkvSv/wjGrQ1zanG7oQuucLDi7+jXUrd4CWb6tW6280CCoZYSCcxIKjRf7YYjPJY9W3CyPM+px%20OxwzhKOxqqor8px0eSzmjxe5bk1Mmw7CwQlO1ZZR0yPnMED7OhqviDarrFYEZ7NZN17aCe0S7ZVj%20wBOeFW4bBB80TxPdNDGtaZymnYIvi1l6tk+dxQJEOVTzhzzmrVZVXfSe5w33EPsc2yXB0I3X66v0%20v3x2guPzpybhczJpbvHIuGVDa6sOTbWOaDkMzU5piippSC1R1R9n0oLnl/4peoYRnHjxyEOdnFVw%20iT/Wyqde7sqFfgmUpf+x9mOrVVUMwoNv4ahOxpGOaz4XeVVW3UmArQsO1YOPe6F5eEwT8dL9MG0Q%20C88pzfXONE6WQ6qxKbsGoW26KTpkaC0hMFULJTZh3ljuswmON6N5ic1632geS6dkH0FgmvAon01w%20svigKUrEEEcVXhq9ERxnM3+pZayJ46FTs657oneCI9qniflWvRAcpN5fhnN5g9ulibaqNI6ohQRH%201GInOLNglAJdDPH8ZAmOyMMExyfk2YU/k70JednFI4UAVVWiFhIcUQsJjqiFBEfUQoIjaiHBEbWQ%204IhaSHBELSQ4ohYSHFELCY6ohQlOvHjk9+fq1+KR6/XaDnbP80+dX9Z5dpzyTuNMpnfp4pF/trfR%204pF3t/k95Tc3PwPK447Q+J6i+1+ek554eLh/SM+2FsEmiV/29e1njhYJ4jwtntKz/Tjez3/mqhe9%20U9H7xWHGz4rj0MSA8Zj4OXHYcVpXycsq1+FgVVUlM+PMLyJ+gSKen4exwqcTC8IQqBLfuMCUcVBw%20/GG+/tz358a0k52HCm06f9kJjg/5ZNLX6jOp7NarRzvPRjrWar48LoJD+A7TkZ34PF65ItZ28fnN%201SQ9+7lOjOIpzfEc+clV+k7h+Q+Ln7j6KlVc9yk9rNHDfC0vVF6t22zVdPJh/H4x8fU4vl+b5/Rs%20/13je/6b/H4niM89b4AhMg7v7YU3Xnkr+94uOP5OzDiZLX8L3M8TC8gKDizTxOFhRDr7MATKz5li%20ylz0rMZBoBzGGxNmVrji9ZY9PIgXV4oTJyb+Lc8H4hVPBPREg1hAJlEGPT7/vLfHgWqBMD2+8Xs7%20vJMXnpj4veP74/MioYvfKY4jdqnDAudO/N7YsHl5iXkCSV5OfuVlEQcFp0pVVUW9ZYUiD1VV9TmU%200VAlvlXMDqisccqoIjhjtHGaNuZPoYrgVMmDKnkJEpwT6JPGqUJTeQmVBYdPDCWvi/mfehyBcGl/%20eX60+tYNR+rNGH7j120OcwiP32TxsFl4gPOsQPF7X6SJ5+cJHHHiHl8qhXPq//he1xgY9TwnbkbH%20xNfzSra994FJ/IRBMznvfYE4ZJvuHldCxpbk/+k0sdH4npVA+E0cJveQ/jzPw/Ap1ZxzHSOeMPk+%20uxgnVRVpSnw8rGzcoLLgYESZ4RgMShJg8zyz/91gI+EwhGnNuFEWt2wAY5HWg3+PQcoG+TG8FC01%204Bm0ZFjwKYZwESy+J16xwQkYebzw/eyfrVSB8JDwJMDX8j69K4kPMzpoNRBG3CJxKCi8Ly0a3jcb%20X74nzqQL4RH3PBEi4ad//+WuD4Th+viSpDPPIRw3aB3iTkHiOfYeIU1u50l83W/Db/g96cq780n6%204dDlN0AYpIUbxXEDASj4tDZ5T9KZg3jELTdopKqqAy8phsvZBEcMm4OC00fiJiO2S5HdcGm4/4dq%20L1u1NM0gBYd63BcnuJpJaBzsTdIGGxI7peqqW3UYpOCI8yPBEbWQ4AghOkMKRwjRGVI4QojOkMIR%20QnSGFI4QojOkcHoM49SgbMTtqSNe6u50mcXDYcBgG/CeDGJsewCXRhC1ixTOmWFwK4NDGNzJucPY%20SEbTMEACGNzKTCgfIc2gUGBmFYM6majLIAq/n0GfDJ7lf84ZzMp9DEJBgTGZl/N4BlYe7IbKXsBv%20f6/snGMzv7ONobjO4XH1QcJMlSRsV0J+nfg9/k1GC9mAj/A7Bn8QRwbk8n4MBKbQEy/CJM6kCu/J%20yGi+8/t8xhphMeiXWXmc8zwmOvP+vo8x15lNN5s/2QBeTycG5BAm9xNedhCtaJZfCsdGJqdzXMGF%20CRjF7cIjuiMemJ2t4bP/Q/aa/z4Opy5Fo8LKQvbCDfHv4/hk41Ynrvzi0K9O/V6cxi+FQ0ZTG/LJ%20NBdqQhQOUyzQ/nkKh3viJTWEECKPRppUpnBSf4MQQhQhhSOE6IzGFE7s8BRCiDykcIQQndGYwvG1%20eoQQoggpHCFEZ0jhCCE6QwpHCNEZUjhCiM6QwhFCdMYvhcOOD/EK00xlYBIcCsXPs0jhCCGqkGvh%20TOfRVserx+3t9aPNrWKrGp+96zCLl7lW2a13hBAiS2NNKg38E00zX3zY0h2SrfEgH47oNb4I2Vjx%209XouBSkcIURnSOEIITpDCkcI0RlSOEKIzpDCEYNE/VbDRApHDApbc/thtb29X0nmBogUjhCiM6Rw%20hBCdIYUjhOiMXwoHZ5zPpWI3xKu/Tzahk10UmUvFDpCxcrmfz2w+lRSOqAu7eLKjJ59i3PxSODjl%20Hl9eTdkwrPxr/bZ9uH+w796fH21DvCyycERV8uZFmcJ5SLcPnt9oy6ERoyaV6Iy7pzc7Hp/3VxZA%20yWRhH/DN2zL9T4wFKRxxVrBsysCqPnRPXfKsddEuUjjibGyWj9vN6jX9r5yvzdqsnqb2sP/+Tsbz%204JsU3dGYwkEQ1tPE8cdBhorhQa3fxfoz+AqxXupAE6yqohL9olGFY86/2a0dUjjDBB9LF02NPL/N%20sawWczvEcGhM4cS1Is6+j/Vb+p8Q+zShbGKQNfw8bmG/z+tZTqJ9WlE40JajTwwbmlFtWL8+jgdl%20xoH8qXu9f7SmcEBKR8Tgd8FR3CU8Uz6f/tCqwsHUVUYLp6gCmr985I7PaQPiUNdZLU6nVYUDOPUQ%20JK3Af9kwJaaMc8gFise62qOm1+oz6S5/WKiibIM9hUNX5WR6ZxveObbnVDCDyYjsdw4Kp2wcjmVq%20ei4uj6adxG2A7GP9IOtP86VN6VFPa/P8snAmVz9KhflU7LTJZnjL1cfedzGHFA5d5pulhqlfIlgR%20XTlvkTPkNIb5gDTXsFqoNA/h48hQPvJBNk9jTapDI0BN8A7cI8YFo4O79JfQdL8JyqVpsNDKlKbk%20ujrNKZwKtRhNK3E5jM1CQHlmFahPSMVHKQ7TqcIBjQy9DMbcHEnmdWn6Th06VziMQu6qTS/OwyX5%20Po4d47N++9xO5y8X24nSucKBQ12kon9knbFF0OS4xLFXx8zrmi0vt8v9LAoH1AMwHOjpoZfn0MC8%20pDfysgfV0cySr7KYsykcRiFrgmc+FFwKuHfnDgVVIgkoHetax+ppIU0oa8gFB020IdGcwgmFhBqQ%20QkLXZJU2qgT0POBHY0Y1R1Pjo1Srl4Mb4dKtP2hU4RzLpZmf7BbZB2chSsbWLQo1MD4XCgP5wHkd%20h756HqtDGpP2l8pZFQ4g4JeyWDYm8LnnkqHk3xfTXZOtKD7kizcJipzAWLRPz/Pdrh5jp6rlXgXS%20FyVft9wMlV8K57/JZDuZ/Ev/227vr//afCoSmmkN8XdOHR9ODIKtMQ3tc2jEbBU267UpIbeIOL+U%20Ba/aqjDc0rwE9hSObRQ/f9k+BSVDstpkzqs7m1PlG+H5d87T4sk2wjtVkOUDaA+UAoPVmsbnHXGo%20wjgdJoyO3a/ZXJPqRIXD7+ULaBZqTTkqhwnWKPm3c+6PZGxTbxQOkMCX1qY9lsRaKU8jU94jrynH%20hg+BiO1EWxYm5CNrNY/Fz9krhQOao1If8oD0E+fFXBOpU56jKgywzAOlQ5hjoHcKBwtHtfPxmENY%201uFooUk1BivnrAqHKf0+UDCGcQq0W3FGOuh3rzWGuEVr7GAlreqkF5Yfzt/kSH5vFuGntqy9FLqw%20YOkgoqy1Uc56Z+GAtWeDMsqzdIZqWqJofCuTQ1htFg7vdi46LmX8ktiHgZpNlrc82poy0UuFk2Xo%20fokmBQRrkN48Ri33GS1I1S7MQxzi2J1BKBzArhma4iFNLnEpDm/+bj6kdE4Fa79oB4m8MtF2OTyV%20wSgcB/8FzYm+guOWwkbzqWpv26FlH8Tlwsjmsg0KAIuX8ufLiHC00YFAuCjAU+R1cArH2fRU8bhC%20rOppYmGrxBqo+gshfmNy1/LAWfyPWOynlLvBKhzHFE9PRiiTEX1b4weFtl43P61B9JM2pghRvpoq%20Y3sKx+dSLWZBgaTXmLzJAcylshmu9l8CM4WbmEt1KiRI3GsTD75qo8lCGhC2D9bqazOvrfcX/cVG%207IeK+BS8h7Rpflk4POjx5TWZsJma+e4N9++ymIXTk0Fnpng6mndiPUY0n07MXCGaxgbQHmmVIMte%201tti8E0qoIsYayauyU1Ds8hUOoiwachQzXAXfQcZLeu8QMk01VyqwigUDmQ9+cSHle3sSAfR4fBq%20wvohrD76arQBv8gDpbKZ3+0GnZ7q+M3iPbPFau2H0SicYyBhUDxuQlaNu5mpwWLqI/RyyVcj8rBR%207lgyDSqZLCicKlycwkHZkDh5GtmsoPn+xmZfLyuzkvhOUwmEOI2LtHCq4mMbrHYIlo2cw2JsUPEy%20WbMrpHCEuGCYEd5lD7MUToT5aHLeg1qA8SxCDBFkl6Oqn6VNpHAi6OXJm4WNEuqyFhBirEjhCCE6%20QwpHCNEZvxQO86XuZ/+sy5gRirP50/Z7+2oDy65mj9vFLJlXFSOFI4Sowi+Fw0RMdtdkLtXrx7vt%20unlzc2NLDrIr558/k/TOH6RwhBBVUJNKCNEZUjhCiM6QwhFCdIYUjhCiM6RwhBCdIYUjhOgMKRwh%20RGdI4QghOkMKRwjRGVI4QojO+KVwbq6SqQ3O7fVfm97A3Krsd44UjhCiCnsKxzfCewpKxiZvfm62%20k6u78JksQ8jEzniTPPCN8O5ub38dKKq+XEcpcmSvE/e/V/9+Xecac8iy15uIy/181kg4xC8v7Yl7%203rtOp9e570oYbb1r0XWed+z9x+RTWX7fzu9+XW/inZq6XhT3Y/O77JlV87uurBbRSJPqffWenp0G%20yqsJXt+a2S7l+fn0RdObeqenxVN6dhpNxWfzcfoOEU3kU1MLozUVTp/y6eX5JT07jaZkBnqlcNCm%20TdCEooAmwmlKAKVw8mkiHpDd16wufcqnpipeLMKmaETh+IvRJCPB5y/7QuD+HZa3yPK1ebYtc8EV%20DtuysCZPVghQbDTz8tYX5v7VZ9LYc0WxCAmV90yWDGUzsDwhm0TmoIczWz6Gpua+IBEPnhbf7/Dd%20f9Mkk1wAv9Zv26fn+W77ZGe9TlbMv7r+vTsocWQdInABfFnMzK+WhbT5Wt7/Cp88we/mVz0cPidp%20HGPY3wpfXZb16jGkw48AU9A9v7P7YW3S3S3y/H3E3dPd5WYT0tfXYHII2/M7fq7jZnuscJAfmhdZ%20yG9cAdn8JmxPd7dwyCeWZcnLb6BJk8XyKU13z2/ymnR0mXR8A8W8/EZW/W4Ph3xyWYpBbki3bPik%20m6eByy9xJzwWTI/hXt47L78J29PdFQ5bJd2n7paYXX5fHVZMjVs4vFxW4VBIEBCOOLJWGMK12Twx%20/WKtzhalWQFJ1uP5ud9hHymue+LHmj1P4XAvgpMNH6GMBSq2cLICyB5V/k5ZyMCbm0R5uuAAhTar%20EMhAwsgKINvTcP3pPUlLD4c04zdZPC7Z8Kd//23/Tq926R6ncVZAyDsPJ4Znci3e2dMLOv69rCBT%20AMnXbPi8P+F4usdyk6cQkvye/NpRFOXk+ZS1cLIKweMeP9chfM/XuElFOuDLjKFiTMLZD5+tg7iW%20VTiQVTjExTthsvlNmnHd747DyasY/J2y+c0zXUHF5cDyKZUlh2seTkw2v+OWR94CfEncJ90pnKZM%20tz41qUj0JsKJBecUmgonVjin0ERTpgm5aSIekFVGdelTfjchv9CUzEDjFs4pjNGH01RmSeHk05TC%206ZvTuIlwmjIEeuvDOZWyF3Nfh8N6y9RK2evQlPC8hDar423vPPBR7Ru2xWTji7L2NnAXNJU2WIB9%20oMgyQT6IIT6pKjRh4ZAmKAqaWXF4/H9sarWhcMj7bHp43Mrev3cKJ2vh4LSiXUf7lbYqBRefB+1N%20dyTih+AlaZ9+LRc756hD5vF77merXbs3nG+eZ3Yd3wR+jrKE4tnufGYMEfHw3+B4pg3v4eU5zhxz%20ur0mY5Joy1u8QhuXOM4XH3bdf5/nKHXwZZHptKV5fxPQEC7xdOdztm0fgw+E3+Nk5znr95kJFf4G%20fy+u0x1KnJP0TuKVF67fy2+5l3Y46UW8SC/SuCruV+J5/m6kU57DM4+99AzxMj9Kmrb486risoIP%20Ar+Q+4aWGcd2FioN0oE4kw7Pi6kVTmQZvwvpThq6T9BkIVRCWX+lvUO4xvORFc6T91ml1yf2bqQv%20MsMGBcgAaUbBz/qg+O17iAvx4vnIMOEiQ3wH9tsQP8oS5cx9NVjoPNfj7p0N8TnvcSifaXlwn5cl%20G6sXFCJOZP+fdKHT4lBZatzCoWYBTF0Slv9Mi4aX9u/I3E1a03OdSOfBdTI9OZJEdA2dfFcsRIQL%203Ofn3M+BtRI7ysosDH7ryoA4E3eEKnmv5Nwpiw/P9ELv78z9niZQ9nsgPT3+7KbhvRFxDcr3nFsc%20w3MIvyhcv9fPASeqpwfvW/TbPDxPgXwiDvw+vp5HLCf2f/gPwfVz8Dysgue5h1HlHTx8v9fjn00f%20/9/zMAsy4fA9YXBk73XZieOWTSfSBSwubrHllaU03fLiZL/j/vBr/z143LiW9x4xni/EdXeexoP/%2098rSgbRuROE05cMR4lwcKihd0pQPso80buEIMUSorUX7NKJwxGHwJQDtXdrp7gvif9q8/I8fy9vl%204rKhuYN84BvBn0TTB9lgzJn7g5i3hG9lSEjhdARK5fElCEsQHZx7KB0Eh08sRCbMxiNWxWWDAxbf%20iDmCn5OBs0iGXQsyg9/FOlsGJi9SOEKIzpDCEUJ0hhSOEKIzpHCEEJ0hhSOE6AwpHCFEZ0jhCCE6%20QwpHCNEZUjhCiM6QwhFCdIYUjhCiM6RwhBCdIYXTU1i5zT5Xr4ULJLFA06HFk8og7CbwcFgY7JT4%20FMF7MnO6qY3dirAF1tJz0Q5SOD0gu68TsGwkBdm3MaHQxYvMo5BYspTlKbnPt/RgCUq2ZQa/n2sc%20KAPCYY1aVpFjy4+qBcz2QJrd2vH1skqvJrxeX21Zec6XE2UWPCsSJucbW1CK+DFTnnN79jzEc5Xs%20bcVsec55HxQL13yxd3vPEHfSyNf5jdPB9pEKv+d3/hvu962EmKEfXydtCJ/7WSIT2L+Mvahe5zet%20KEzxgxTOmWGzMdZXZi3fGBTOVSgIrJcDrIULbOoGtqZutIYOy19gYbBOCiswsv4OisW/89/YmrfP%20czv3PeSLYHlKlMnb9MYOVzhvf69219+D4uBZLKPAOr3AMynUhI3y4f1Yl5dV9XgfX0fa1j4O39v6%20vOkylcSLNWBY6wVlwf9+D0uq7tYUTtcN8rBs+YaQHigf7uOdWbqBZV39Hq6b4iM81hFO129GCZK+%20xFEKp11+KRxfszTGl1/UUqLNQ23Pouh8xjz+TRa59gJGgaIw+a6jFDgKuiscX6CdAuYLzPMdFtJO%204bAOTwiHnSOqKJwYK7QFFg4FF3gO4VF4d9ZKKNw8937GguHJgmMoBt6Z+/kexbBTJCFeXEcxJopk%20YhYICodzlBRyyH1AvFASpAHrw/iumZYe4XusLlc4nhY8E+XIM31HUX7vC9GL9thTOGQygh2DUCMk%20fHoNJZqFgpglvlZVKWTxMHYLbtvf0/CwYuIr2W8p3N7cIz7+fd47Q/7VhCrfld0Tk3df3ruJZvll%204VCDOGj8pMZ42dtiwqFGRUE1sYeOEGL8/FI4mNmANYOSYTlDlAr7/WDKTh/2zWnIWkVCCJHHL01B%20rwLE++v4ivZFW2lI4QghqtCIppDCEUJUQQpHCNEZUjhCiM6QwhFCdIYUjhCiM6RwhBCdIYUjhOgM%20KRwhRGdI4QghOkMKRwjRGVI4QojOkMIRQnSGFI4QojOkcIQQnSGFI4ToDCkcIURnSOEIITpDCkcI%200RlSOEKIzpDCEUJ0xi9N4RuSAdvEsGsDG5mxvxCKhU3LskjhCCGqsKcp2HuZHRId37mBXQl9d8V4%20XypHCkcIUYVfmiLeCI/dEX2bWL/uW6wCto7vWyWEEIf4pSl8IzwUDVZNolAmtg0qn+zRnEUKR7RB%20dr91MXwa0RRSOKJpbB/7h9X28Tl/80UxTKRwRC9Zvq1N4eRtLS2GixSO6C3L1bitm81mvd28LdP/%20LgMpHCFEZ0jhCCE6QwpHCNEZUjhCiM6QwhFCdIYUjhCiM6RwhBCdIYUjhOgMKRwhRGdI4YjBsV6v%200zMxNKRwxKBgugPzq55eN+kVMSSkcMRgYLEKFM3d09t2tnxNLopBIYUjBsfYJ3WOGSkcIURnSOEI%20ITpDCkcI0RlSOEKIzpDCEUJ0xp6mYFuYWHm8LGa2DxUb4W2eZ9v7+Ww7f/ndQyCFI4Sowp6mYKV8%203wgP5TP9+8+2hWE3Tt+X6r+gfBzGRdzc3EjhiNq8zx+3b9Ob7Xp6e3Hr+14ivzSF70sFj9e3trUv%20+1EtZtd2LbvzJkpKCkfU5f05UTirh2BFrzSYb+z80hQIANB88s+Pr+/deR5SOKIuWDgom9XsNlE6%20snJGTSOaQgpHVKFoY7vXeWI9AxXeajFP/xNjQwpHdIJPuuRwixm+Np+/rJqP9ZtZO2J8SOGIzsib%20A0VTin3rs6B0Xuc36X9iLEjhiLNyqPmE0vnaNL/+DUpOS1x0jxSOOBub5eP26+sz/a+Y14fb7abB%20RbdsyEfavJPS6RYpHHE2jmky4dPxHtRTQeGgaFA4olukcMRZwGI5dtwNzuWmlI44D40pHGoNujdt%20PEU4xPCgeTNfdLO4Vd1eKJSU5Gu4NKdwvr9sxOhmngziEsOC/KOJwfKdbSsdFNsp3d7EFRmr4v8R%20/aJRCweF4/NixPBYv3124tfAWXzqNAaUDhY143jEcGjFhyMhEGXEI4tPhbA0B2s4tKJw6MYUIg+U%20Q9OOX8byoHjsuL5Kr4o+0orCQaBk5Yg8UA5t+F6o5PALyX/Yb1pROOYU1AQ8kUNbc6RsiYugbPxQ%20M6uftKJwoMl2uhgHKIEmRwyXgWMaq6eNaRGiPq0pHBu2rmaViDjHZEwfoUyvljg/rSkcMlijQoWT%20twyFs/n4anVMDVYOyk6Le52f1hQOtNVeF8MDnx5jtbKgbHwiZdsD+VA41o3eUbNO/KZVhUMGU7Nx%20rNS8uliSQXr5zSlUkI9w7qrRg/IzBVjQzEIJinZoVeGQoWTsTRAmhCpveUkxfpKKp39Whft3YlB8%20yKqUTjv80hTvq/f0LCH+P/udU6RwgExlLysyUpl4mdCM6WvO04yzZtYyKMXwv1tbyzc1u9pgT1Ow%20Fcwm1ERYJMBeVE/vbAMzSTLl42M7nb/YdzFlCqevtZvoBvJ+CJ0HdNmbYzl8Ps2DzL5orZw22GkK%20HHo3V8kmeLfp3lNfm2dTJmj927yN8ELtwPeTSfK7IuQ8vlzI+3N2SbtTukoMsHKIrx0asdwKe6YJ%20VgzNpqT582FKhpXRUCpkAt+59RNTZuHAOcZfiH7QZd7n+Qi9ifSwODzyGKvGl1dB3jVauXl+aQrv%20MvTPePBeUXfiIYVDxrEKv7gsbBmKDprTWC8oG3P45jT5Z8tqisOaf/PH3eG9WaI5yjVFRQ4pHJpr%20yrjLo0vrBhnDmmFNnyaxPbIku43RicIBTFRxOWAZd+0szhtY2ASJQzl/bmDV5ppI6Ezh0BzT0PLL%20Aavg+3M8W7D44MW4x3X1+ZU043BKtzxKeix0pnCgqJYQ42OseY2lvqd0GEkvZVOZThWOmlWXAX6P%20MffwsOyFJibXo1OFQ82grsbxQ9PjnGNvugD3gJTO8XSqcEBjcsaNTdS9kF4dlM4xVjsqGJ/PJW8v%203LnCsTaw2ryjhVp/7NZNTDIXC2fyYZlmfhYK5/a+2sjnMdK5wqFZJV/O8Ki6vMglTglA2RyjdD6+%20vtP/Lo/OFQ6oWTUcsFbo9uU4NNsf/9wl++iQaw39KOcsCgezW82q4UAzgDl0h2pwWa6JbHehdKpY%20U33kLAqHWlMe/nKYG9SnNVkONQMoAJoCkIDitSM0L5mT1TRYmlQAQ1xF8ywKBzQIsJj5Ip2I2MLc%20oLaQsvkhnnHeRsUay8fQaFTh0MInMaqgZlUxzAkiHYfUfSq/3A/r6a1tzGeb86XWTtMMdbnexhSO%20LeCVat0qSgcTXM2q80BBoBbmswnwWchZWozNOG9B6QyRRi0czP9jzDxlQj5m/UXzdZqGGthN/lPX%20KaKiUfP4MKSz0qlhhXMs1IpfJwr8UMDB15cm0s7UD0rHal+cm6bk6jVxVXFUB6VzyftinVXhABPh%20xo6vq4ujb9mDtjcKgoXCX99+xszQc2j7cYcCUVX54IN7WczkizuSS578eX6FcyFmJtYNvq1zD2mn%20N+n5eblTgHnQTHLlg3LKG8zHPYTB92wDNHawUJt01KJwLlHpnF3hWLOqpikvjoO09ubPMYUHhUOt%20zG9j3xIW0tPiKf1vvGChMv8JBd1ks9jS9cL8OnuaAn8KymOZDmHn//8mk+3V9eP2+3O1913MKQoH%20NIajfcxX00A6o7S8SWDWDwulL8ffQ7VcJWNfmoamLD60S6l09zQFG9+B7z3FNjHT6bUpGf8O5ROz%20Xq9PVzjUnPIDtAYVh1s2TUEBIUwKC13soj4onaqTP4fOnqbwjfBcqaBwGNKOlZOncLB17uezkxUO%20teYl1JLngB6RNgblUUGgaPwQp0M+jd2vs6cpWPQa5WFzNYLy4X+UDavS4yTku7w5NacqnGQsh0aq%20tkFb6UqtzMZxfohmQOGMufI9TVOknKpw4BK6x7tGSnyY4BejuRpvyjcWeqNwbBuZC15LpWmkbIZF%20dq0h95H5vKyx0BuFAyokh6mSRgjqqVMWRHf4wNBslzt5jVNeCieDFE4/wBdG1/elTBfpMyiQqusZ%20oWgY58NvYlA0uBqkcDI0pXColS9x9GUTSNn0B0aU+0BBxu9UoUg50RvY9JCGc9IrhQOycuqBstk8%20z9L/xLmhZ7epsWVUwm2uHtAlvVM4aHNNdTgOnO0arT1uxjIF4qwKB3Mz2261wpN2CWbHd3D/UJUR%208fajSUgvNUMvgy4rlWyvWVOcTeFgbqJsaOfGEwkZg8CSBzZk/u1nABRtXO6fzl8Gp3RQnLyPHWbB%201TOPE4W1To6QfnyOqX0vyqE8tN37iJqhnOGDakPpnNXC4XWys5aprRfBuqEgZcflND1btytc4WC1%202XsxAXJ+szu45gfvjCLJvjswhYBxGRwon0ubaSySplVTvqEirGIPRxvPOavCyYPJoKyNjNIZS1PB%20Jk8Gc5juzUOjRlE0HNRkO6X0cLs7XDFxXVwm74tpetYe7TSoeqhwAFOOOVs0r8agdHiHPIvlWFBW%20s9CkROGo+/tyaUqezkEvFU4MzY8hKx2mbKAgmoDmJ92tKJ22aqAmwEod4iZtQ8KaVgNM494rHBiq%20pYNSaLrpg8KpOpjsHPgwffxtKB5xGkV+FJRNUxVZlwxC4cAQLR1r+rTs4OsjKEUOcRpYiSjvot6i%20vIq4re7sphiMwgEK8BCUDpmOMAy1nS36AVYiR5nyjis1enBRUG01Z20cXHpel0EpHKCnps9tVzId%20Iak6SAvhuEQrSFTj0DAQX54UmMOF7FWdNHoMKBvCpgc5bxG+qgxO4UCfHWambEKtU2W8EMrGt0c+%20JRPFZYO7gQPa8u8xBgw5tQ6LE3pIB6lwAK3eR6WDsok3mDsECopDiFNoe1wWcm0ujcX0pJ1DB6tw%20oG9Kx2qa5XC78MWwaVPpsBIBCofBqxdp4Th9aV7hh2m7lqkDc2L63W8hmoIOlaY7KihbyLU32U5l%20T1Pg6Ly7vf01mZKtYdBwt6Edl7et6zkVzs+ePr/NPNqc67dulBFzpfoG709zzSa8ptfEuLFOlYY6%20IVBgWDVNsqcpsvtSfW2eg7A+bf/Nlvn7UoUXQ0GdU+FA7Kl3UJruVW8DFBnWA5ApxKFv+CA8jfq9%20LE5VElhJZtW0MKxjT1Pcz/7Z59UsUSqTyWT79+qffS5myczkWOHA5uPj7ArHyVM6bYBqceuBSaZN%20mZtCNAGKoo6yQK5p5bS57s4vTYHFAuyo6Ty+JJH377L0ReFAVum0BdYDA7KaNjmFaAKa+Mf4NnFJ%20UHbaXm+nEU1xboVjg+fSczBzcJlsH9zmLoZaj0b0maqVbxu+miIGr3CwNHaO0dRZhj+FBGxzEzEy%20Kc9RLURfSIZpFFe4G7Nquu3lHYWFgz+FYd0xmJS2VGlQPCR8k05d2sdqSokhUNS0Qn7b9NUUMQqF%20k0fcpPL2aVNKoo9NKZRu32cKi+5B2fga4Szg5j1QTVo1dM5Unb81WoWThzW1glY/ZQJoH5UNTUpv%20VgoRQ2Vr1kx6NL3aAsrG5wNWGX5xUQrHYQyNdf+FDDim+5Df9HXPbjJciCxUrFg3vh52G2DdVJ00%20enEKh8TBGvDZ3Iyktl6tA4rH/DZnaPMK0RRsB31uLlbhZNucyS4J179MTvMDvSXbugghTuPiFA6U%20tTVtEmZqfnJO1zrnbXWvC3FJXKTCqQLKxgZEhWYUykYKR4wN/C7MB+xyHqAUzgFQOrY+sda5ESMC%20JUPvEu6FtuYc5iGFI8SFgtKpshRuk0jhVEDD6cSQoemUHYl/LqRwIvK0PZmlUbxiqCC1yG88FOSc%20SOGk+IJdHDF+LW+lQyGGAJVlH5QNSOGkkCnUBHlzQvqSWUIMHSmcCO0NJUS7SOEIITpDCkcI0RlS%20OEKIztjTFMwm/W8y2Y07+f7cbKd//5nTlO/YwSGvc1gKRwhRhT1Nkd176oV1e8Nn2TYxIIUjhKjC%20nqbwjfD+myYL9WDVMHMaCye7SR7wPcpGCkcIUYU9TfG1XGyvr69tdC17UGHxTCb/tjc3sy27cPJd%203pgUKRwhRBUa0RRSOEKIKkjhCCE6QwpHCNEZUjhCiM6QwhFCdIYUjhCiM6RwhBCdIYUjhOgMKRwh%20RGdI4QghOkMKRwjRGVI4QojOkMIRQnSGFI4QojOkcIQQnSGFI4ToDCkcIURnSOEIITpDCkcI0RlS%20OEKIzpDCEUJ0xp6m+Fq/mfJYfSbb3fH/JPw/nb9svz9X9t3y4/dWeFI4Qogq7GmK23QjPPalYs8p%20dt1E+bAb5/3s3+67mM1mbQpnvV5v31fve0d8Tec61/n4zznK2CkcFIwrHN/sbk/hpN9NrvYVDvtX%20oXD4jI+bmxvbGjh7nYOdPLPX2POKI3ude2/nd7+uEzbPyF7Pi0vb14l33rsSv7x35d68dy16JmFU%20fdf7+ayRdyqKO0fR/XlpUBb3ojTIy+9j4n7s9aK4c+SlQZ9k9dj8Jt5514vyu46slimdPQuHvcQJ%206OPr23ba5H+aVLPl6953WVBIWTYfH9unxVP63z4kUhY05Ovba/rfDw/3D9uvr8/0vx+en5e5L0bi%205FF0fTo97n4SNQvxID5ZiDfxz8J78r5Z8sIG0jHvXRGSPIrizv15aZl3P/fl5RPkpVlRfpMufJeF%20d83Lb55ZNY7QxPWvzWehrOblSZGsFsW9SFaL8ptCnsex+V0kq3nhFOV3kawWyQbpmJffTiPOl6LM%20Opa8zDqWvIJfh6bCycusOjQRTl4hqUOeEq1DE3LTVFyaSJs8pVKHpsJpQoZ/e2xPY3QK5+X5Z+/z%20U3h5fknPTqMphdNEgSireY5hjAqniXCaymspnAM0pnDSz1NoyjLpm8JpIhwpnGKkcLqhcYWT58+h%20h2sy+bddrvYFfjHDgTXZKRq3cHBgTzK9YYA/yR3aMTiq3JkdWzib5eP26X3/md69j18qxn1Ujy/J%209Tiz8GdleX1IHGdZn9ZqMd+7HgshaZCFsLPXv78TR3183S0c4n/z9Gbnjsed4QsxX5vnveuxwiHt%20s3Ffrx7t/uzQB/Ivzqe4cJInWTy/s3BvnK+eV0X5TRpk89vf9el1Y//HcSG/szLm+T1/2b/+skic%20rZ4GcTjF+T35lWZx/sV5zZCS6cMq/e8H7s/6aHj/OJ9ihUNaZp9ZlN+efz6sJZbhvHwivbg/L795%20J67G3/Dcq9nv8keHUl5+59GowlnM73IziwTcPM+2/2a/NS5C5S/ln7OQEDc3+04pMoXv8xQa3/2d%20Xtm5JzKJQ7yyAvi1WVs42d42eA8FwAXTC/j7/HHXQxeDcCHMLvgx9PZlFQ4CnecM3ITMvp/9pEEM%20wuB4OLxTnsKxd8rJdBSL3+8KZ/O2tLzKCvJHKCSkZVaQAaXueOEszO+3T1O8eQUlViwuN7P506/h%20FsSDIy+/CTurcIrye5MW3ryKirh7uns49DJ5b20M6Y8Cz1Zg4GnjeUS8ict08ftey+8Qfpzf3E/Y%20WYVDPuUpHK+Y8/Kb+3kGuJXOu+Xlk8lwePah/HYol9OQV1lWm09TyNl45tG4hZP3Ymj725wMtxeO%20Cm2cCVkBBApPVhuTYEmhTRI/1uo8N08hkJj8LgZFBNRiEFtKeQrBCk+e0koz0ZWrCyHkKRwKz8Pi%20t7VFJqKks4qLsLMKB2Il53hhc8UVWzjvi2mugPj7x6BALJ/SwuaFE3LzOxSebOWyy6eosMVyk5ff%205Gk2v7P5FMfF8jtPIeTU7p5PnpZxOOR3lqL8jgtbnNfcfzX/+d/Bsnp83o8j94Ir19jCKSrIpHv2%20uv/O4xn7/fLyCUu6KL/JQ5R3Vu7zFE6sLA/RiMKJTeO8F0PgObKRJTEp/P5SsdP4V42XmsZxre/w%20TL8/VhR5AojS4plZ4UkSPzSpUmGIFVeeAHpcssLjZqoLQ5nCIb08nDhjPR3j+3dNqvDdXUbhYJkR%20RrbG4/25PkuFoUzh+DO5Pys8nmbOIYXj7+SmvRPnE8QKJ9uk+snv/fCt4Ie45DapgkWQ12zn/qyF%20k236HlI41hyMnuug6N26ziqcrIXj+U042YJM+J5PscLJqxioiEiXbH5joRK+Wzg7az88Lc9SLMzv%20YOXF+R2TZykm+fQ7v/No3MI5hcPRPUysKE6hiV4hiIXwFJoIR07jYpoIp6m8RnE0QVz51qWJMhnT%20L4UTzNNTkcIpRgqnmD4pnNjCOYUmysK4FY7G4RQyRoXTRF5J4RQzWoXTVCFvQuE0ZeE0FY4UTjGy%20cPJpQuHgt2lKhptkdBZOU4ksC6eYvhRyCpUUTjGjtXDaVjgsgZGFzM3z+WQ9+nWJM4t4FYWL0FcV%20kOx78FsytCkBO0RTwtNExdAURYUK+TjG+dqkwskqnmPztwnFlWfh5KUHcWvKSV2FxhUO3YGW2aGA%20+gtjLTBewb/jun/HZ15BoJva76H7zi0Ofo9Dd/m2zu2SdRivwb0kvP+Wph9dhu4Q5jN+ThGM4AQb%20c8FvQpicEwfOGSuyWb0edDTzfLp7gXvpmuX5xIk4HhK0+Bn2LuF/iNPQm7d80k1ZFG6SLo/2O859%20LBDh814IYdHs5DzIW09nfvv68W7d9VXGZyRp8GHPBXu3NE2Jn79nFYgH40gYEUt8UI4ebhnMfo5l%20hXTwtOR9PAzSMsmvx1+VEIWXoR4MlaCL3mQ+hMnARj/n97yTh81zOJBXl0PPL3sXFEJUljbLNNyc%20skQ5jONk709epDLDkIT4PWyAZggrb3yRQ5yp2D3eHpbn0c//L3avx6WIxn04JDiCzhiB58XUrtlL%20hf8pYBROIsZL+ghe+vCz2Astk0LDvV/Le/st55aJy9fcMQEOYdtzQiL7OQnE75/4Px3IRrz4Lm8U%20tMO6QMSFBGdsDAOdGJGMwuOczGAA2erh9+jdGOJLWMD9tt5QSBMUGnHx9CgCYeGZPhiMuPuoWM4Z%20c8LUDO4jbB+8lRcug+oQFu5lTIdNC+B3oXAQJgKdN4guD09nChm/IS3fgqJhvAhpdgie7enp404s%20bUOec543KLAI0oH0ROZ4F+KF4jvE0zPjckI6hDibnKXhUODJN+KDzCB3pDPvlTegkLQmHXgf5Nri%20YuUhkRXCTsLahHBfLAxPP76P0xx58rJEngP5yf8eT/ttVJbi8TMUfioS8pr7kDkvC+QRcSN9swNP%20Y3hPW3YjfP4qS8jcPJTH8C7zd8p4MqC2rCw1buF4YpJwCD0vS6YRWR98REZQ8/A/zQwSLMYSMdzv%20gh+fE64Jcvh9dn5MjCsGL5jEa/P5ajUuAu4Zw7MR8uyAsRgE3gQp1LTMj9llbprR1CLEhfcpKmAe%20d+KFwHpBMmWG8ITn5yleh3sYdMa7WFxCulGL80xqYM4Zlk/h4jmkmSv4vIKxd28q0GbVBKG0QVyp%208qzi9+HdeD7xIgwEmMJushCsl0NNsMe/UXrOQj6FZ1L4kQNPEx81XYbJTRoG8aCwEq/sNJk8UDj8%20NilAK0s3K6jh3ayghkJn34VnmCwhtyHdspDullchXbFsPK883+ye8E7Ej/QlnfbSL1wDfw6fhMU5%20chMrQCB99uIU3sFB/lGQpuyC8sby4tnEj+dY3NJKvQwrS2l8ObdnhbLkSssHZ/KO/u5FNK5w0Hwk%20YHKePJhPrnPE/9t5gSBxD6YcwkqC8rJxuH5eBPe7j8d+G8IgLJ7K8HJXVlz3uORBhlDQreD4tfS9%20CM/PyeyiUHgGmcv3xImwYC9NKhSoJN0+bGElLEAf9epx4DkIJPinf5fF3ju9h3PSyGruVDlwLXm/%20orfah3sJA0gL8LAOheBxzP4evDD4+xwilhn7P43DIfDh+Dvv5CzzHnFaxnGMifPT0jj8xu+N0zLO%20M+AZ/v4O97sMezpwD9d3zwnh7OKXk0akG9ZefF/8Pn5eBs/0+zgnzh6PvbKUugfKaFzhDIEqieyU%20J191mgrHcUFtkjbCHApN9XZdGsfKTCMKJ/bhCDFE+qJwjqkMh8hFWjhCZJGF0w1SOEIEpHC6oRGF%20Iw5jSyekYyBogrqD0AWdtrCE/nz0Le3pxaIHyhzE1qua9IjRW+vDQRi7k12qpO9I4XSEdxPTvehj%20KegVSr5LxmP4OA0hGIJBbxlDDOjq9u5rDht+EWSFrvpDXdp9QwqnI76Wi91YC/DxEggP1g3jew4N%20HBSXA8qGSolPxtL4omDIj1dKjBMaGlI4HZCsXjexkb2McmaQHUKDxUMNhsJhwFg8SlRcNjSnbMBe%20OMf6xQpm8J5dD7IC3swaElI4QojOkMIRQnSGFI4QojOkcIQQQggxOmTgCCGEEGJ0yMARQgghxOiQ%20gSOEEEKI0SEDRwghhBCjQwaOEEIIIUaHDBwhhBBCjA4ZOEIIIYQYHTJwhBBCCDE6ZOAIIYQQYnTI%20wBFCCCHE6JCBI8QRsDUq26ReXT/a/2zszRaY7N187N7M/tun1016pTt4j8e/f3dbdzbJ9/eX7Uv8%20tfnc+zwEexd7fEgb9r4mnYeyaXqyrW7Iz/eP7Xr1uJ3+vRvchu8xr/Nr29JVe46LoSIDR1w8m4+v%207d3T23b6sNrOlq+2h3cRbhj8FypiDB0qgLgS27wt0+uT7fX1dajwJnsGzGb5aJXg3+lVqAD/2e/Z%20W57fUaHfzu/sOvuH86zF7Hr79+rfLqz43pubmT3rJsTdDS/uubm5sWdM50/2TA/j7vbWfocRQYwx%20KLjnlCrYDJiXVTBI1rvP9/nj9m16s11Pb7er2a198j/xtvvWbz+/CYcZRCEW97N/u3T1d3X4Ddd5%20D0vfcJ9XvMTB3iuk5XQaKuXw7tk0IVz28+edCYP7+OQZbkztwra0vUnCCucYWRa/8FvygeuER77z%20W55n1y0/Q34HAyfZ+31i97w+3O7C5BNZi1kt5pZfhMH3Hj97p6vkPclDvieM2xAPDGogTjzHfhvC%208LgughxxnXDc6MIA4x6XRwsnNdQJZyfT4ZnEe/VwF+KTGDinyIgQ50IGjrhoMG7miw8zbtzIeVi8%20FrZavaKjMkDpvy+mVgl4ZUzFwv95Xhn7bajEb9NKxSqcUIktVx87I2QWDKCH+4ckDqFSp5KLw/Iw%20uJf7nhZPdu/m48MqJ87BKtXUCDDDJpxzP5VaXGl6BVeXzXKZHMF48U8MHDduMGz88/35cXc/Bk58%20znu9Xl/t4rZ5nlkFTcUM9j7hu7yKlnTk3R+fk3t5DnngaYKxAxgSHj74+28+Xy2dyUPCsvOQJ8Bv%20SDvCxFDAALX8Ccfybb2Xhv5b4owhSx5hVJl8pOHh2YnlBTxeXOF3fE8czXgK54RBuBi0O/kIB0YI%20sujGDkYV93Mdo28R8uF+PktkJchFHD/gt/9mS7sXueDdkC2PH2nOby0u9gshhsVBA4cWFkrCC1Ee%20XnDigs5vrKUaCkhcmIXoI2bovISW9+YzvZKPGRihMsDD4lAZW6UQKjG+f1nMrMKggqZSImyHyoRK%20h5Y0hgctb2tdh99RWXKdys4rRCo5ylLiAZhZZeP3Ur7s3hC+x8u9A1ROlEeuuweBippn80wqQcJw%20L0+TYOBsQmWJYcM5nxzokjIwcGKPEsaAVcipgefvQVq7IQekKWnkHhDSxCr5NE38Xv7HUPH0JA95%20FvoK70ti4GyS8zT9uZ+uJjO6gnFBfPjtzH8b/lq+hWtxfiZdVImxgffJ5YE8cAPL4Rl+3bu2zKgI%20eU8Yfh7rVE+TOA/NeErfHeM4eeYfC5trgGzyDsST791TmBg2E5MPTws37uz59mshhkWpgfMSCt7j%20y2sQfpTBb0WIMqAFS4Gg0LjSjysACiCFpKiArNfr3SGEEMdiRmPQOXleMyHE5XLQg5NY978NHPfa%200GLATW6tomDIbEIrDWWD6xPKDJyvr09ztdLyofVAa4NrQgghhBCncISBk3hk3LBxFy7YPZFRQ4sq%20do9mXbJ54DKVgSOEEEKIJujNIGMZOEIIIYRoit4YOAyck4EjhBBCiCaQB0cIIYQQo6M3Bg4zsWTg%20CCGEEKIJ5MERQgghxOjQGBwhhBBCjA55cIQQQggxOnrnwWHjPSGEEEKIU5AHRwghhBCjQ2NwhBBC%20CDE65MERQgghxOiQB0cIIYQQo0MeHCGEEEKMDnlwhBBCCDE65MERQgghxOiQB0cIIYQQo0MeHCGE%20EEKMDnlwhBBCCDE65MERQgghxOiQB0cIIYQQo6OSgfOxftuuNvmGx9dmvX19e92+PL9sP76+06vJ%20b7i2+qy2eaY8OEIIIYRoilIDZ7N83P43mZjhMZu/pFcTvj832/vZv+1k8m+7/PgK/6/C+WS7XH1s%20F7Pr7dX1oxkrt9d/t9PMb/OQB0cIIYQQTVHJg3N/wEj52jxvJ8E4+Tdbbr+3X9ubq8nu/td5Yuxw%20PQvGzMP9w/bu9taMI468+4QQQgghjuGggYPBcT/7MVj4/331bsbJ68OteV3Mi7P62K7X6911rtF1%20hbEzX3zYb/PgNxx4cDBw5MERQgghxKlU8uBkvSpuhHxtPu18d3DNvkng+6poDI4QYigwJvFh8WqN%20N+ksIfpJJQOnCzQGRwjRd9BPGDU3T2/bu/SYPqy2jy+v6R1CiL7QGwNHHhwhxFBYv33ujJzNh8YN%20DhFmAL8/P243KxmnY0UeHCGEEBeHGzgsaSLGiTw4QgghhBgd8uAIIYQQYnTIgyOEEEKI0SEPjhBC%20CCFGhzw4QgghhBgd8uAIIYQQYnTIgyOEEEKI0SEPjhBCCCFGhzw4QgghhBgd8uAIIUTLLN/WtmcV%20n0KIbpAHRwghWoI9qzBsOOLNObmuHayEaBd5cIQQomWeXjfJruPPH+kVIUTbyIMjhBBCiNEhD44Q%20QgghRoc8OEIIIYQYHfLgCCGEEGJ0yIMjhBBCiNFRycBZzO+2D4vX9L8fvj832/fnx+3t9d/tf9O7%207XKVzBD4/v6y3+CVmc1fKk2HlAdHCCGEEE1RauC8PtyaZ+W/ycTWb4j5DmbLfTBsJpN/29XnV/j/%201c4xchaz6+3V7NHuewr3XF0n52XIgyOEOAfv88ftana73YRG2dv0xv7n82ujRfmEGDIHPThuyEzn%20L+mVBAyam6vJdnJ1lxg4n6vt9G8wcN7W5tHx+83YKTBwNh8fwSiamGHDwbkMHCFEl7iBszsW8+3r%20/Hr79bJK7xBCDJEjDJyn5P/PzfZ+FgyZj6/t5nlmhgndU3h53JBZrx7t/8QrM9k+vR9e3EoeHCHE%20OVg93G3X02DYhE8zbh6S89f5zfZjve+5FkIMh94MMtYYHCFEU6BHWDX48eV1uwmNsTIYM/gVDBmM%20GsYUfm0+d4d7c/jkfyHEcOiNgSMPjhDiVDBlbFuE+cve3k8YOkVmDjrHvDfhyNM/GECb1euu+0o6%20SohhIA+OEGJ0sJnlTWrc+OzOIvDa0C2FIXMIuqzousKrs1ku06tCiD4iD44Q4mJJDJZgrKyPnzFl%20hhG/fVsOTm9hylUx6IQYMvLgCCEuErqd8MZsloeXsSjDDR28QH2fWu5deLf3K+vGY9arzBwxVuTB%20EUJcHAwYxiA51biJsUHJ6VgejKe+eUiIDQOv6bqLxydh8MibI8aIPDhCiIsDrwsDhlkGo2k2m3U6%20++rGntM344H4YOjgvRFizPTWg+PTNH+OtX0KIbqD8vjx9Z3+N3yo3DE+mBHVRXcS43MwdNyrI4To%20jv55cMI5iwmyVDpKyBbgCp/8z1LqQoj28e4MxmnQpcFedGPoxHCDo+uxMjw38epcy9ARoiP658EJ%2053hq3KBxQ4dPllQXQrQP3Rc+RoNPBqUOfawGRo0NKg7GxrnAI+bdV3zKKy1Ee/TOg4MC5cC4wbDB%20qInP2+gzF0LkwxoyYxirwTRwGwAcjIo+gGGzt3hg+F+6TYhm6e0YnCwM1mPvKyGEOIbduBtWKu6h%20x4RtIsyjQyMu6Dkacn7QuLPzcF0IcRy99ODkgWLyRbWEEKIqNmMqGA99n6Fp3Vepl8k8O+HwMYgY%20OUKI4xiMBwd8gKAG6QkhqpB4R4YzsBdjxsYduqHDZzjMgx3eYchjoITomt55cA61srzAq89aCFGG%207xs1pO4dWw4jxPvrZWXnGDW782WyZ5a/Ux+724ToE4Py4IANFsRlGwq4DBwhRB7e3TMk4+YY7P0W%20ybTzl8UsMYwO6E4hLo3BeXBg8/GRuJ01HkcIkQOGDQ2hS2kEsbM5OtEbf/LuCDFAD46TjMe5VkEW%20QuywJSboypnfWBdVVTYfX7aYoe/NNGTw5rh3By+Wxu6IS2WQHhzHxuOEgiyEEEBlfqxxwzo/rNgc%20b0DJJ0bP0KEBSGMQz4532alRKC6FwXpwIBlE+DNDYv6SLC1PSwylpTaLEJcDFbfpg5o7hOO5wbhZ%20r8e5CaV5t4Ku3E1DD59VvDvrt0/broOtO9iXTN4gMRQG7cEB72ufzZ+sEHrri08MnTFtFCiEyAfj%20xjy64RDVoCvL9Sezs/D0kI4+bglDDz3qOtX1Kg1JeYHEECg1cJiueHM1McNjchWUx+e+5c7KwrfX%20f+37P38m5j3hju/P1e53GC7Z3+VRx4MD3O9dVe+rdyuEKwqpWhlCXAxWUQc9oJmV9UCPmncnpCFe%20sKQrK5mZZZ6txYcZN8sRdNuJy6HQwEFR3AfjBaMFnsL51fW+6xerfzKZmOvyfTHdTqZ35jGJf7eY%20XdvviooFM6JoKdT14MAQ17sQQjSDTzhgCYlLhUbdrgupASPPPGIMVA463sfv8MnKyq/XV/LgiEFQ%20bOB8bsw744bK/ezfnoHjBtBk8s/Gu6BkMFIwVuLfuYGTB8bMw/3D9u42MZQ46hg4UGdwoRBi2CTG%20zXl3CG+LKmYKhk3cjdRkFxJTz21VZQwcDjd4grEjPSuGQGkXFV1N3gXl3hnvfnp6/zClwvf/BcNk%20v4sqMY78d1VmI9TtoopxN/UpYQghhoF5GUJ5rzuouK+gv/DGYKwwrhAjpgwfBGzGzSLo5Ya6kWy6%20/fWVGTnZwzw6pH2oA6RvRV/pzSDj6d/6XVQO425oaairSohxg57Am0BZH8t4O95jufrYzpbJejzu%20kfFxhX3Du7Hcu6Nxj6Jv9MbAacKDA0lXlVY5FmKsoCMwbOiaYiDsGOEd8eJg8AwBHyJgXp1wfgy8%20Y5OeJyGc3hg4pwwyzmKtCrqqetjqEUKcRjLu5mf9K9EffozPw41MutbwUGW9VTJ0RFOMzoMD5jpN%203aZNhCeE6Ad4bHzNFtFf6K5yQ4f8KmpsYsy4cYPHStP8RZOM0oMDFCgpQiHGg5dpKk41XIaDGaVp%2099VYuxRFPxmlBwdoCXi/sAqVEMMGveBdz2KYuPcNrw5GqhBtM1oPjiOlKMTwScbd0FiR52YM+I7v%206Oa219RhEDOrMcvrd3mM1oPjmFtbs6qEGCyJcaNBxWME4wYjpw1PO4ZNdhCzGToyki+G0XtwwBWk%20uqqEGBZsv6AGyvjB6MDbTl43OTnEd4j3QczafPmyGL0Hx6GVoFlVQrQHW7bc3ie7+Dcx1ZeySpnV%20eI3LwcdOavFA0QQX4cEBbcgpRDuwyi5dAPHB1gG0nutCxWaNknCoS+Ey8UkiHPLgiTpcjAcHvGWg%20vnxxKn1cOv/c+J5ITaxnkqyhciOPq4jW1EkaqBwMUn6fJ+dfL6v0zv6D3mDVZj7lnWqfi/HgOBQI%20tQpFHeh2ofslHrg4lKX0h4R7W9UQEQ76Ot7kk+nmdk6DdQCbrbqX0/UGXbl8qqHULr334PB/k0t3%20u+sbQ0eIqiCBPisDxeTKim4YDVxsDu+WUPkUMTsDJxg0eYaOeXJ67u1DT3gDCf0hvdE+vfXgUKHg%20ysPSxe2NYDQlELbglKadipogoxg7fVeoWeL49jHuNpNGjQ+RAw1TxuHQHRV/bpbhPMiNe/1sIom8%20IiKltx4cKhAMG28tY+gwS6MpUKLWx6/CICqCQYzcDLHvfDN/sZZv9ujT+AXSFgNnaIaj6A/uAbQu%20Tg1Mvnh6PwYHQ6eNcQ5UUu4K12Cv8dFG37YbOEM0ihmngEFj0285Yhc//4eWr7WI1+uzlAdvcLS9%20qq24HBKZStfV0RpoF0nvx+C0SWLtaxGxMcFMHvq48f5N5y/m9ZP5Ghk4qWHDkfXgUAlQFszwCcaG%203YfhE8pJW4YHeUM3g7W4BzBYVAwPZNrH6sjQuSx678FpG5Q3gk/LVQwbZIdBv/Eg4KYWnRsyeJys%20+2d2u31aPG2ni6T7l88qaUPZ2Bk+tlliMtaBa1QYdVKX5zKdfBaMUMI1z1j6nRg+5G/fuhpt7GUq%20v8ibGD8X7cEBnmfKH+u+ZwVS1AfPzebjsqdwY9hgiLiXkkpn/pIYN00YfnuGT6g0vOIwYyU8u6g8%208VRfQv9lMbPfY5C20RUtumUdZILJIcgYB/ncR71qXp1QLlhLR92i4+WggfPF6PS3YmXoS2tzTzzL%20yazlcK3qWAj34Jyj/98qgrQVKcQYMM9kOramywqG8kt5soXYQnmiEvHuAff4ONxDHOU9HQ9uuPrE%20EIydPjc0zEC3RoDWXRojhQYOhsvT9d/t1SxZX+DmamIWucP3i9n1djL5Zy2v78/V9uH+wVpndn2a%20LKZ3G8JgLMQhzuXBccxIC8pYfbRiyOwZNhUbF11B2XKPT3wwFmg9DXEO8RbjgDrhVA9hl1DvuLez%20j2VH1KPYwPncmFGDFQ4YLVfXPx4O/x6jZDZ/2t7P/pmxg7UeGzUIDL/LW7qdeyfh94TBMZlMzurO%20RLBRuEIMDTPQfSDlGctQFcxjGowZn9Xln3QXaEajODfJmjo/hs6p246I81HqwSGT8cS8r97NmKH/%20nus2lTR8YvT8+TPZzpbJ9Fnz5gSrHSU7ufr5Xez5KcI9OOcUJoRZA9DEkMAgoLyZi30gs5AoZxg1%202UMeHNEnMHR2ZetNM22HyMExOBgcKCQ3O7L/g1+LsWuhJVnVXDl3F5Xjg8808Ez0nWSMy7CnV5+z%20QSNEVbysJV4dDWMYCgcNnK441zTxPGzwI67+jNEmRB8Yg2EjxBChTvCuYBrCjB3bfV5fDWpn80ug%20NwZOXzw44G5/KhKNCRCngEewqS5PM2x8nE16TQjRHAyMZgYYs8HKoCzSpUpZtM90LJkMnH4hD04B%20uCERXk0dFKfQhIFDq9FajMG40ZRqcemwxlXTaya5YeNT3H2ae9H+hwyIt3Fj6cQUGTj9RB6cEnw8%20jrqqxDnYGTZBBjfq9xcXDPUCRo0bHxgiHE2vsxOv43NomjvefWYTm5ETDByN2+wf8uAcwKzzIMBC%20dIUMGyF+g8Hx+PK6M0Awboo8LF2TNIY1A7dvyINzALqqrKIJAixE2yQLTiaKsm9lQYg+gKHTxzFo%20PqyBrmSV3X5w8R4cWgDsQF1WYHwRtWOnB0rIRVW8O1TeQiGGCzrfJgPQKNb4zbNzkR4cnoFh465O%20/yzaN4sBZT5i3hclswFlJX2uHv5uw7n0umiPzXJp+bKZJ/m0+wzX+0rs2taMPSHGAcYNdcZYlnLw%20OpOB133dQDWPi/Xg4OZkBWYyDEOETCuqYHzE/Ptimux+XDJinvjHA9XcgOKaaBeMBfLF9zVyA8fG%20UaVjWvjkPowePjEs7P9wAONfbPBgOE6RRRtHk8pJ9gDC37X00mcLIcYD+sN1z5Chh4M6zOs0Gu2c%20D2H3/4sfg+M7oJe1nt/mL0mmLj4SA4fK8uF2uz4wZReL9/G5/0IwFjAUMCBcqXDwf7YVRVejGTKf%20oSUSPvmf6dd0D2F0+LGbAkp+z2/MGPFPrsX3+v3EIQkzMXDiw+ISjC7uIxwZNkKMm5+GTGgQB50w%20VFhxHIPGeyTK6ss+cfFjcKri6yTg8WFPLhdaPkU/wGDAkMD4JF8wbPC+lXUlngKFPHvgmubZHG4c%20YRQTD+Jlx8CVnRDiOJLJKsNv1AytE/3iPTjHks1gBJYWvQyd84Ix07d8QFYwhhfBuKF70zw8B9bW%20EOX0XT8IUYR1WeEVDo0wyXE3yIPTEFSs8uicB/eU9E12GLTuY7A4cO8Ood+6j2AYet8/aVo0IUCI%20vuONYs2yah95cBom8ST8HvchmmenKMJnn/0iy1A5Mx5L1MO7hzFuWNzNP+UNE+eGBksdWUy6rOT5%20bxt5cFoCj4IbOlLDzWIDeEnfGmsTieFCJcKg/dWnSpQ4Lxg27k3k04zul+O3jUCHFXmfkXLknWcM%201Zg/d30uD06L2MwcBr3aoFJVxHXBoKGgM63fvDbpIGIG9QohxDnA6PBlRtBPdesuH94Qd1nZUiPz%20FzNuYu/lUOpHn3HFO/Au54q3PDgdwCZsCLBZ6qGyZsqdOIy3YLylxGwkplmzH01TKchUf+/2OGdB%20FEIMkyb0OcaNd1l5eHiD3LgZ0ti9p/lyzzDjmAVD5xyNfHlwOmTP0FFFWpn31bsVfmYjNVnQfbVp%20DgojLQ4+NbZDCNE13vXuDeGhwpIYLLaKvsawsXdi5tglGzhj9uBkYV0WGTqHIW26KPAYOjJshBB9%20AC8OBgHd8UMk3trIF0tlkVN5cC7EwHGyXVfiB7ZScJetzI5iKC9KHyHGhe1llRoIQyHpZmOl92RB%20Q/5nOyP/PEcdV2rg0BfIgE6Mj4dF8bgH7lvMrq0V7P/776zvza6Wc0kenCyJoZMs/3/M+zNmhH1C%20mugD7gvutUF+SBdRjM/koGuNcUQaQyTEeHBdeK7unSpgyLi+7uPEj0IDh0rz/vqvjYIGzq9mv+fs%20f22et7fhuz9/JqZo4X72b/tvlrjXngp+l+USPTgxCIbvUYSgFIEVbCPs03EjXsGx8NmQzBwq5+xe%20Xt4CIB1UUZfjg6N93JDLAgbveMxdIYTNHA0NYPTjuUEvUz9h0Hhd1efZrMUGzudme3P1Y7Tgobm9%20/uku4KUwZCZXdzZ2AQMIowbDiN+5YcTvrsLv8rwM/G4ymZhhw8H5mLwRdTBDB4sYN1+BQLNBKFOm%20qdA4MHj6LGQOcaQCRqbcMKOSprK2QpO6NkV1KEPy3AgxbvDgHGr8tgWNalvANhg1NjaItd0GMqSi%20tItq8zwzo+Pm5iZ8/rNWN4bP/Xy2fX173b48v6TH4/a/cJ8bOyTAz+8m26f3wzNfLt2Dk6WKoYOQ%20YdYMwbhxkA83cDBu6ML0fZqU90IIkQ963huCbet8dLEZNeFZXgcNqZ5xNMi457ihY5ZzD1yUTYEX%20Kims1xprI4QQFUm6rG5sNm6T0GA2nYynJtQ5Y/Cm98bAueRBxuAbM7IyJl0OWUgXm3IXDB2MAqbd%20cbDewNvfK5uaNxR8mjyFaYitAiGEOCcYI9bwDccpdaZ1P6VjfHycz5iGiciD0wN8Nkw8WJQxNnli%205n2xLtzJwORkBlbfIW/dazMmb5QQQnQNhshOn2YmbJThetjXqhlq91MV5MHpESw4V2TYOOb9uL5K%20hNO8OYknxw0ehB3h7ZsBgWFmcWasTWg1iHzIewxexioJIcQhfJkRG/wb6k/0KwZLrGfNUxO+tzri%20oZ+LCKLzbJxvg8aWPDgjBGMCIyex7hPjh4XzXPC75MdroxlSZZBOvnWEe/GS3Yll6AghikHfeyMX%2048XO0wZwonuvrWHZx+4n9B46Dl3HzGv0Hge6sImYyoNzISDcSXfWjRUCBL9tg4fwvdDFrQmRD+Ow%20GIPlBo5N/06/E0KIPNzAYTwm+nZ3BH0/hAkc1PnZtd3w5DSBPDgXgguQT9nH4HDPyp6F35DB4wPX%205LU5Hlo0KgdCiCrsPDip18aNmyFNPAFqnuzir6ciD87IYWE9DBu3jt1CZiv+GAwerH0KRuzepPAc%20g3ttOIQQQohzIQ/OheAenKquP/pqMXgwcnYuz3DgkYm7mzCEaD3sWhDcFz7VJSWEEOKcyIMjKkPe%20YOBgxPjgZff2xAfGzrGeHyGEEN2BPqfh29SA3j4iD444icTYSdbhcU+ODBwhhOgnGDPm0Z+/7IYs%20mHc/GDpjQx4cIYQQ4sJwI2esxg3IgyOEEEIMHOpODBWWmxAJ8uCIRqBgsTt4dnaWEEKI9qDO9Ekk%203uX0sHiVoROQB0f8gj7ax+ef/bHKVtNlVpZPP48Ll1bgFUKIbrDVgEMD8ybVwWPtcjoWeXDEHhQU%20DBUKSmy0lE0vp6VA4aI/F8NIeSiEEN2jhuU+8uCIXFafX7ZtQFNLZgshhBBdIg+OEEIIIUaHPDhC%20CCGEGB3y4AghhBBidMiDI4QQQojRUWrgvC+m28nk33a2mIXPic21d9iM8f76rxkl0/nT9n6e3LP8%20+Npunjn/t324f9j+F67NXz7s/jLkwRFCCCFEUxQaON+fm+3N1cRm0sBidr29vX7MNVMwXvh+cnW3%20/fj6NsOHKcPA9f+md7m/w5i5u73d3tzcmHHEIQNHCCGEEKdSbOCkHpqr2aP9Hxstztf6bXs/m2z/%20/JnsTSe+n/3bXgVjyM7D7/7Nlnaex9fmc8vqt+qiEkIIIURTHByD8/78uL2d3+1WRsSzswj/v6/e%20t0+LJ+uGonuKe2bzJ1s/Bfgd1+NurTJk4AghhBCiKXozyFhjcIQQQgjRFL0xcOTBEUIIIURTyIMj%20hBBCiNEhD44QQgghRoc8OEIIIYQYHfLgCCGEEGJ0yIMjhBBCiNEhD44QQgghRoc8OEIIIYQYHfLg%20CCGEEGJ0yIMjhBBCiNEhD44QQgghRoc8OEIIIYQYHfLgCCGEEGJ0yIMjhBBCiNEhD44QQgghRoc8%20OEIIIYQYHfLgCCGEEGJ0yIMjhBBCiNEhD44QQgghRsdBA+drs96+r963m4+v9Mo+358b+54jvuPQ%2077LIgyOEEEKIpig0cL6DubKYXW8n07tgpHxsb64m2+nDKv02+f7p+u92Mplsn94/tpvnWTj/t/34%20+v71u5unt/RXxew8OOn/QgghhBB1KTZwPjeJUTN/sf8xWq6uH+0c+P4WA+fqbrv6/LL//wvGzvJt%20vb0P1/13r/Mb+12e4YIBhIGEYaNDhw4dOnTo0JE9Hu4fajk/Sj04r/NrM2DW67UZO/OXD7tO95N7%20eHj4fPGxXS3mdi8enNeHWzuniyrr+SnCPThVwDDi3vv5LL1yGO6nG6wKr2+vdv/z8zK9Us4xcQcy%20i/tJ1yrUifvT4im9Us7NzY3df3d7m14ph3C5n7ytAgYsRxUI85i4053J/bxDFdqMO5CGhF+1m7VO%203MnfKiBb3F81LT3ulN8qcC9yXxXvgq6Cx71q+eY+7kcvVIF7OaqWb+I+qRj3Y3WTx72qLmhTN3nc%20q+oC4P6qZaSubqpanhbzR7u/avk+Ju5D1k0ed442dVPberVqGYk5KPnf318m+G49/fo/nOG9yY61%20SQyhz919hyBxqgpPF6B46liMVSF9qoIyq1qxdQFxaSs+x6QLIDPHCH7VAl4XlGzVgn6sfFH2jgG5%20OaayahvyqqoRcizH5it5VNVIaBPSgwbPMbQtw21yTNzJo2PT5lj9cQwf67ej6qijy/cRv2hTB8Mx%20cSdPqxr0XVPd7dAyZNYlGTjH0DcDp0/xOdbAaRviU9XAaZs6lWebEJe2DJxj6Yu+6VseEZ++VFZ9%20a/SiZ/oSnz7pYBk4FZCBU0xfDZw2W0tV6ZNBAX2KDwpZBk4+yC9yfG76ZuD0qbKq48Fpkz4ZXMju%20y3MyzvXcIDN9yqeYQRg4jPmpMjaAChelznHs/VmKCnnSHVdNSRPvqnEBuvTy7i8zcDbhGVXMDLo3%20CLvqtP2ytHl5fsyND4JeNW02adhVTSTeM+9+ClZeHIl/1bQh3oRRNW08n/LuLzJwqsowHJM2RTID%20hJOneCxtKsvwp7nmTy1PQFzynlunfFehSGbA9M38t4GT191eRFn4WX7K3/77839Z5VC5fId4J+FX%20jHu4Ny/uZfFpq3wXlb8yg8Jl5pTwi+Bejixcyy1P6bCNKljZS8OvFPcDdUJeClSVGTimjioqf6Rv%20EzJzbPmuQq8MnGyL6j1UpAxGYoDR0+smvZoPg5y5b7lKBzyH303nT4UZjUJgfMLrx7sNpmYgYVxg%20sh6cr6DkmR3GM+LZZHkQts9A+/5c2eyyuwNT5TEaZsQ3PIf7GdDtZA0cYvmySAYn/vkz2S4PFFyb%20tj/5ZwXcztPB4EUQZ9JmFQrXYvbXpvzHT8jGhwqQGXXEx2fPFUHYDNh8fHm139n5c3EB8Hd9WLxu%2016tkECHLEjgUrLhAkPaL+Z3dxzszw68M8tTTg/OiGX9AXJAL0oZCez+bbK9m+7KQNXA2y0fLT+LD%20O5Th74cMJ+fleUv5QMa/t6/2DGQ+fl8UXax4SJv7WTLYlzwtlwGX4WTcjJ8XYWGHtGEWpU9OyIZP%20XFzZkZZWvkNcsnmah5dvZBJ5KMvbWGa+Ns/2jKz+MAMnqjyRS5sVGtKwTG8A70p6e/km/LLyjZzv%20yUykP7iWrRyIv03USPO0avk2GQ75W1a+CZvyQfn7Wt4n8haFb3GMGndUUEn4iQwfKt/or7h8W96W%206O7N23J7czOz55L+/2Y/dUCegUN58nSZLj7KZTi8q5XvVNYJv0x32/2pDL8vprs09dQhPnFeYRx4%20efovoyPzIO6W3keUb+qEzedrUv7C+3pskF/qDIfrVu+F8KvUCdxPmOgv8tjrqyJ+1QmRjOUZOPt1%20QrHecJLyneivRPYP6+4q9NrAAVe0FJIfUSvGFRoJdCiTYbN6tYwgE+LCQoaRcVlMeVcQZuLKQQFz%204+kQ3I/yYeZDrBSyBoWD0JE2Vd4TvIDFxlMZ3D+dXlvaxE8gPnl5xbpIVYQZPF9RDJXSJq1AuT9+%20X/Ipz2OCAiH8qoUkMRiTNZ2qgHKZ/v33a42nPA8O+YqMHTJwHPKVCjRrPOVB2MQdGcumZdbAcVAm%20yBj3VpFjr0ArladQYeWVJ/AyFT/V5WD+Xm3wKeUbGa6ytpbFPZQn0iYb9yJ9Q/k2pZ/+XwbhY7B4%20RXgIKixLm4fVLg3yDByHd61TvmfLw3LmFRYys2cUZwwch/gm5btat4jna1mDwSFsyhP3x3HPM3CA%20+0lHZKBq+XaDsUr5xki7CYYLchDna9bAcVYPd5X1GGCwHFO+iTsyHMe9SAd7nVBVjxG+l+8qaflT%20vl92+Zpn4DiEXeU9HfQ29XeV8l2FfnVR5bqM0ww7YOD4fW6tcyfuvSLIKK/sE8Wwr0go5HlPI8MQ%205uKYpEIZFKVVmMT7+6tU+K3yDkKDVYyC4T1iQwFBzjNwUIAUlEMK0O+7DcrG0ibHcIth0UbShkJC%204c0KP32/eYWLdzikAJMCRUs5VDqhJUPalKZlSBtTBiHuXvHPomdQsPJcmuQp9x4qtF4pUKBIl7K7%20vXVq6WEtmaAY0paM/84NnDgcV/aHvHjch/Lw9EZ+i+LDE22hzVRmSHvLs8gwJl3yFI8ZRNOrgwrZ%20vSZ42CxtSuTG05Hn+6KfWbkkLsQ1xsutL0FRhOc95RtPZFnZjivXn/K0L5dF+oY8xaNQHJMk7b18%2009q3/C+Jj6cj8u5LaLhcEr+iyqFq+UaXcV+V8u3paBVUCB95jg1v0rbIwEnKd3kDxu8zozK8b1mZ%208nT08uTy7HJZaOCk+VvFwPlVvkvShvTgXowsr2h5B6fIwKnc6E3jTdqYDJflU5qOcZ0QGwplBo7J%20TBTvItDtlct3VCdkyze/w9OUB7q+ioHjPRfUrYfS5hh6PwaHjKbP8tALe19ifJBQh6CVm1W6UGTg%20EI9D4SLIFm4Up0OVCRA292ZDR5DzBpTt0ib9v4hsXHjfwykTfpfem6XY4OL+amnjcbH3rSDMnr/Z%200PM8JmD94uH+Miz9ctLmEB52Xp7mxYfnUIAPyYDnf3wcyidPz7ywuZ6nkBMZLpcB4oybOY5LpfJk%209+WnYa6BQx6E3xxMmyiP/DgUGx+/kHdfob4J6XkoLtyTjcvB36Qyk62QSY8iA8fkpsTIdX7JcDg/%20nDbJvVmK4pPE5bAMeJrH8TkUF9LGfpMJu9DASeNCmpeF7fdZ2GlcimQzhnfIu6/IwCm6Pwv3ZPPq%20YNqkspaVr8I6IZWzqmkeHwdlOISalO/90NEneUYxVE4b0iUTn0PvUIVBDDI+BwhyEwncBEUGxbnw%20wlWuXrqhyMA5F32KD0qjqPI8B8SlirLrAsoTcnxu+pZHZZVV1xQZOOeiyMA5B32qEzBibud36X/9%20ovdjcM6FDJxiPD59MHDIp74ZOH3JKxk4xZBHeV1UXUN69CmP+hQfGTjF9Km+7JNRnKX3Y3DOBYIs%20Ayefomni56BvHhzkpi/xwc3bp8qTuPTKwOlB5dk3I5T8kQcnnz4ZOH1qZGLg9EmGY9RFVQAZJgMn%20nz7Fxw2cvuQVctMXA0cenGKQ3z60gOXBKUYGTjHIbm8W+tvIwDlIXxSOQ4b1pdLsk8cE3MDpQ+tB%20FCMPTjEMaOyDIYoR2if3vsbgFCMDJx95cCrQRwPnGKjsbRrlgZ3TmcbH+inMpmCRqKrrSvQJlHJe%20RcVMIaZAHpq6mQfTZ32aaxOQH4/Xt6VTs20qaDolm+nBh6Zx9wlaTec2MInDuU1cZoMQj6FybB4y%205Xz6N5lmjr4pWySzDn304JBGTJO2RQ8Lpj9XnY58Cn0yuDBu4oX+sjA9voouRu/amlXpNO1DSxLk%20IQ9OBTBwisbgkFmsSeBb/zNXngXoOGflSwpAsrZKUgh+1hFJ1nngd4zy5jf8b/P5Wa8jXT+C33hY%20h7KXaXu2PgG/C7/ZrYOSrqHgcfT1eHwdBtYdYf0WKtJYoOoaA4SJocQn63b4c209kRDHZD2VNI6s%200RCsbFsPJF0NM17DZfc+HNEaHcdCOKw34WubsGYCceE8iVdynYLHu/vCen6Pr6Fi6ZfGp67RQTg8%20h/fjXX0FU1vILZzzhqy7QXxdDnhvFoYjzRK5+Le3rkxVSF9f+4R32K2HlL4//5N3fMeaGy7f9s7h%2009f5YZ2Kn7RKVsv9CTdZZ8Ty0eKapGuV9S+SlYCT+z1c4hzLATJlaRfSg3s8DryHy1+8FkZTxGWS%20tMDo5QmWRn49PJeVcpO0/GMVWxOx8LU4KEvJ+yYK38s8/1s+peXG0j5d/4S85btD6/kcSywzLgvk%20AXJgOibE2b/3vDwFN3CyOgSdZfmQls9E34Tv0rTw/ElkKpX38AviZvEOcUXH8z/5RxiHFsczmZz/%206APKSiJ7hPHz7FivWP6E8Lnu+YnuJf4YBIn8JPdSVlz38D9y9BPHJE3jRhcNu7gR7mvluO6N6yU3%20tpARjz/PQMe4jBMvyhkLLhIO99m6bOH7nzgkZSCbTsSTw+s4wuZe9BkkeuFHd/haR0kZT/LDF1dE%20B5terGkgugeH1Z9Jszg9kCHOrd5Jy5HlQbgW10seb1tTKKdesvyqoWt6PwbHFS8JBJx7Yvg5CUdm%20IXy2VHnIQObq28qbkUeFwuHC78vbk7ngBor/XwQKhXjyLFMAZFK4bt6YNI5e2MmQOA48g2daRRoE%208NCiWXl4Yf5lPIRYEB+uF8WR92dBJp7tFT5p6ILtCileabUqv94tfWcUIoIOr/MbE17gPbifNKJg%20cI9vzeEGli2XHu73/6viMoNsEC9f1I5nYljwTLueKhyMY+41+UjjB94qPO7pSYF3eTSDKbzT4/o1%20kePUePlaLixfTOkGufPC64toES9TCEHBk06kD+/g8ebclYHHL7sNQBGsDYJ3i3h5uOQZ4aKokB3k%20xCtPLxPE3xoBURyaxGXCjUqeY2mXGjN+3bEyd8BjegzPqbzBTj5C69TfG7zMmd4JOgR5Ir28vDeJ%20y7GXT7ZWQGbYXoZyTbrw/e19c2mA3jQZCOHy/rwb/9uWAUFueK6nua/g6yvzUllzPzJL3EwPhvS0%20shfehXTzlYqzeV1ErCcS42qyk1GeQ/5YOUjzx40aZNYbM3YdWQrl7FccKW9pGcrGCUOD3+TVCbGO%20gdgbTzmM6yW8LXG9RFmLt6TwesnLvMcfiHdevYQ3iTqTOKJnaLTwO9LXPelePokn6bOT6VSfulHD%20/eTrKfLLO7iuyK2XQpoiJxbXkCZxvYQcURfG5S+We0/rOM2q0vsuKu9GILNMSNMCw3XPRN/ThvtQ%20NLtVOlOhAYQOQTFrMjUs+B1CwTUqQQpLGSQ0GUkh49k8ixYTz8JqdUucc57rcXDBccF2AawjUHEl%20TCvux3hIWpPAc4gbzyCu3qqjAPOunoZ+DWG06yGuroCOxd+NNMIwIDy8ZqQv7+lC78qD+xFg7o8L%20Q5K+ST555XssXpBdTsgTwjLlnOb9Li/Se3cGRVBE/nw8KXWKvHvnyANkISuzdi2E7/mSKLgkD/yd%20MULcQ5fIdLL1gaePK9BsfEnDMsjvvHAJi/Thussmyp9ygVxz3cpVCMPjQPwTxV6+d1NViHtRmUy2%200uA9ExlyuUFmUZgW5wreqyJIlzgM5MNlhfKaPCs5XIaJg1UeIQ6kIXiF6XrnVBL9l5Rl0oU0jw0H%209wbE+XMKWQ8O4fIsk4fYYMmUZ9NFaTy8XJM2sQHKu/Aby9sK+UUYNBAwSngvCxNDgTiFNDedEfJt%20p3vTdDLPTKYBy2/N6xV+iwwRLxoivOM8bZgC7xjLX5GOjuuXWN9ghPr5T72UyE2sbzzcuF5yY6xq%20vfSju1M9k8YnSbObXf65R9h0bvqMWN4pz1UaRmVY2gbZ4K0oA4THua2EH3Qa5+4N5rmkR1wvWTql%20suXXPP68X916SWNwLgSEG2FxoWoK91ZZSyC9di5cKXvB7RMoWBQJCssUbKp0+grxxcvjylFcBhg4%20eDeE6AKvl+o2Jg8xiDE4Qggh2qdPg4yFOJXej8ERQgjRDXTbyIOzD2mi3oVhoi4qIYQQhrqoxJjo%20jYHDXHoW3xJCCHEeZOBUw3btDmmVxeqxzHXGBubdC3znA2tF8/TGwBHiVBgY67NtmIXArAKbthiu%20J4PZklkWPv2Qkf/Ze4F7+b8vg6eF6ApkfcgLJ7aNDb7/+9dm/GxWyUwtm5q9Wds5683YrMjwPTOa%20mG5vs4PSmZVM8jB9lC4fgU4qmqklTkcGjhglNo0zGC9MY7VFIIOSAZ/1FU+93L83mdYNefcKIQRG%20ii0RMA2GTjBQ4nVabMp0aCDtpjy7UZTe69jU+nBNtIcMHDEqfBVQX8MEF7C3siD5Lpn67GuIVLlX%20CCF2hk0wYNzzgt5AV+CdobGEV9g9x9l7HV/DxtcREu0gA0eMBl8gK1n0KlmlN3G5Jyuw4pnx9XHw%20ztBdxaJ3/KbsXiGEAFZz9lWE+WRDW4cuK645fq/fH9+LUcSK1KJdZOAIIYQQYnTIwBFCCCHE6JCB%20I4QQQoiRsd3+D4QSH48ScPsdAAAAAElFTkSuQmCC" 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          </div>
        </div>
        <div class="fig"><span class="labelfig">FIGURA 6.&nbsp; </span><span class="textfig">Valores decenales y promedios mensuales de los coeficientes Kc para el aguacate cv Govín en desarrollo<b>.</b></span></div>
        <p>Debido
          a los grandes cambios diarios en ETo, causados en gran medida por las 
          condiciones ambientales fluctuantes, es posible obtener valores más 
          significativos para el manejo del riego en un cultivo de aguacate en 
          establecimiento mediante el cálculo estacional promedios (<span class="tooltip"><a href="#t12">Tabla 6</a></span>). En la tabla puede observarse que la ETo media diaria en la temporada lluviosa (verano) fue de 4.49 mm día<sup>-1</sup>, mientras que en la temporada poco lluviosa (invierno) la ETo media diaria fue de 3.72 mm día<sup>-1</sup>.</p>
        <div class="table" id="t12"><span class="labelfig">TABLA 6.&nbsp; </span><span class="textfig">Valores estacionales de ETo, ETc y coeficientes de cultivo en aguacate cv Govin en establecimiento</span></div>
        <div class="contenedor">
          <div class="outer-centrado">
            <div style="max-width: 1160px;" class="inner-centrado">
              <table>
                <colgroup>
                <col>
                <col>
                <col>
                <col>
                </colgroup>
                <thead>
                  <tr>
                    <th align="left"> </th>
                    <th align="left">Periodo lluvioso Mayo-Octubre</th>
                    <th align="center">Periodo poco lluvioso noviembre abril</th>
                    <th align="center">Promedio</th>
                  </tr>
                </thead>
                <tbody>
                  <tr>
                    <td align="center">ETc (mm dia<sup>-1</sup>)</td>
                    <td align="center">2.12</td>
                    <td align="center">1.79</td>
                    <td align="center">1.95</td>
                  </tr>
                  <tr>
                    <td align="center">ETo (mm dia<sup>-1</sup>)</td>
                    <td align="center">4.49</td>
                    <td align="center">3.72</td>
                    <td align="center">4.1</td>
                  </tr>
                  <tr>
                    <td align="center">Kc</td>
                    <td align="center">0.47</td>
                    <td align="center">0.48</td>
                    <td align="center">0.48</td>
                  </tr>
                  <tr>
                    <td align="center">Temp max °C</td>
                    <td align="center">31.8</td>
                    <td align="center">29.3</td>
                    <td align="center">30.6</td>
                  </tr>
                  <tr>
                    <td align="center">Temp min°C</td>
                    <td align="center">23.2</td>
                    <td align="center">19.0</td>
                    <td align="center">21.1</td>
                  </tr>
                </tbody>
              </table>
            </div>
          </div>
        </div>
        <div class="clear"></div>
        <p>Por su parte, la ETc obtuvo valores de 2.12 y 1.79 mm día<sup>-1</sup> para las temporadas lluviosa y poco lluviosa, respectivamente. Estas 
          diferencias en el consumo siguieron el mismo patrón que las diferencias 
          en la ETo entre épocas, de ahí que los coeficientes de cultivo tengan 
          similares valores.</p>
        <p>Aunque con valores diferentes de Kc, <span class="tooltip"><a href="#B20">Kaneko (2016)</a><span class="tooltip-content">KANEKO, T.: “Water requirements for’Hass’ avocado flowering and fruit development in New Zealand”, 2016.</span></span> obtuvo relaciones similares en plantas jóvenes de aguacate cv Hass, con
          valores de Kc entre 0.25-0.30 en verano y de 0.55 en invierno, lo cual 
          atribuyó, al igual que en este trabajo al decline de la ETo en la 
          estación más fría. </p>
      </article>
    </article>
    <article class="section"><a id="id0xfffffffffba6e800"><!-- named anchor --></a>
      <h3>CONCLUSIONES</h3>
      &nbsp;<a href="#content" class="boton_1">⌅</a>
      <p>El
        presente trabajo constituye la primera información sobre el consumo de 
        agua y los Kc de plantaciones de aguacate en Cuba, los resultados del 
        mismo, aunque limitados a plantaciones en fomento y al cv. Govin, pueden
        constituir un índice para determinación de la demanda de agua del 
        cultivo y la planificación del riego en la fase de establecimiento.</p>
      <p>Teniendo
        en cuenta la alta demanda de agua que se atribuye al cultivo del 
        aguacate y su efecto en la producción reconocido por la literatura 
        internacional y la poca información sobre este tema en el cultivo en 
        Cuba, es necesario continuar las investigaciones sobre el mismo donde se
        incluyan plantaciones en producción y otros cultivares.</p>
      <p>A lo 
        largo del periodo experimental, el potencial de agua en el suelo por 
        debajo de los 0.45 m se mantuvo casi constante, indicando con ello que 
        el consumo de agua del cultivo se mantuvo en la profundidad de 0-0.3 m. 
        Al establecer un límite de potencial de humedad en el suelo para el 
        riego de -20 cb, en los meses de la estación poco lluviosa el intervalo 
        promedio de riego fue de 6 días, y el consumo promedio diario fue de 
        1.79 mm día<sup>-1</sup>, mientras que en los meses de la estación 
        lluviosa, se aplicaron como promedio 2 riegos mensuales a pesar de 
        ocurrir un promedio de precipitaciones de 203.2 mm mes<sup>-1</sup>, 
        pero distribuidos aleatoriamente, lo que determinó que en ocasiones se 
        arribara a los valores de potencial del suelo que demandaron riego. El 
        consumo diario promedio para esta estación fue de 2.12 mm dia<sup>-1</sup>. </p>
      <p>Durante
        el periodo experimental, el consumo de agua del cultivo se mantuvo en 
        la profundidad de 0-0,3 m. En los meses de la estación poco lluviosa el 
        intervalo promedio de riego fue de 6 días, y el consumo promedio diario 
        fue de 1,79 mm día<sup>-1</sup>, mientras que en los meses de la 
        estación lluviosa, se aplicaron como promedio dos riegos mensuales con 
        un consumo diario promedio de 2,12 mm dia<sup>-1</sup>. </p>
      <p>La plantación mantuvo un ritmo promedio de crecimiento diario de 0,4 cm dia<sup>-1</sup>, pero en el periodo junio-julio disminuyo a 0,2 cm dia<sup>-1</sup> cuando el potencial de humedad del suelo se mantuvo en 0, lo que 
        enfatiza el hecho de la alta sensibilidad del cultivo al exceso de 
        humedad del suelo.</p>
      <p>Los coeficientes únicos de cultivo decenales 
        tuvieron una alta variación en correspondencia con el desarrollo de las 
        plantas y las variaciones en la ETo, con valores entre 1,18 y 0,26 mm 
        dia<sup>-1</sup>, se calcularon los valores promedios para la estación lluviosa y poco lluviosa, siendo estos de 0,47 y 0,48 respectivamente.</p>
    </article>
  </section>
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