<!DOCTYPE html><!--[if IE]>  <html class="ie"> <![endif]-->
<html>
	<head> 
 <STYLE> 
 sup {
	top: -0.4em;
	vertical-align: baseline;
	position: relative;
}
sub {
	top: 0.4em;
	vertical-align: baseline;
	position: relative;
}
a:link {text-decoration:none;}
a:visited {text-decoration:none;}
@media screen and (min-device-pixel-ratio:0), (-webkit-min-device-pixel-ratio:0), (min--moz-device-pixel-ratio: 0) {.stl_view{ font-size:10em; transform:scale(0.1); -moz-transform:scale(0.1); -webkit-transform:scale(0.1); -moz-transform-origin:top left; -webkit-transform-origin:top left; } }
.layer { }.ie { font-size: 1pt; }
.ie body { font-size: 12em; }
.stl_01 {
	position: absolute;
	white-space: nowrap;
}
.stl_02 {
	height: 66em;
	font-size: 1em;
	margin: 0em;
	line-height: 0.0em;
	display: block;
	border-style: none;
	width: 51em;
}

@supports(-ms-ime-align:auto) { .stl_02 {width: auto; overflow: hidden;}}
.stl_03 {
	position: relative;
}
.stl_04 {
	width: 100%;
	clip: rect(-0.041667em,51.04167em,66.04166em,-0.041667em);
	position: absolute;
	pointer-events: none;
}
.stl_05 {
	position: relative;
	width: 51em;
}
.stl_06 {
	height: 6.6em;
}
.ie .stl_06 {
	height: 66em;
}
@font-face {
	font-family:"VPFCBH+Arial";
	src:url("data:application/octet-stream;base64,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");
	src:url("data:application/octet-stream;base64,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?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,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") format("woff"),
	url("data:application/octet-stream;base64,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") format("truetype");
}
.stl_07 {
	font-size: 1em;
	font-family: "VPFCBH+Arial";
	color: #FFFFFF;
	line-height: 1.117188em;
}
@font-face {
	font-family:"KFWWFB+Arial,Italic";
	src:url("data:application/octet-stream;base64,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");
	src:url("data:application/octet-stream;base64,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?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,d09GRgABAAAAACOcAA0AAAAAM2AAAQABAAAAAAAAAAAAAAAAAAAAAAAAAABPUy8yAAABMAAAAGAAAABg9VN9qGNtYXAAAAGQAAAAjQAAAyAnAS4gY3Z0IAAAAiAAAARiAAAFaEdNLLpmcGdtAAAGhAAAA5YAAAY4+mwu8GdseWYAAAocAAAS9wAAGS/wWxqiaGVhZAAAHRQAAAAwAAAANjQAYYZoaGVhAAAdRAAAAB4AAAAkDawEB2htdHgAAB1kAAAAVAAAAGRa1gj9bG9jYQAAHbgAAABiAAAAaAABOj1tYXhwAAAeHAAAACAAAAAgCQ4Tm25hbWUAAB48AAAA8wAAAf5IAtvWcG9zdAAAHzAAAAAMAAAAIAADAABwcmVwAAAfPAAABF4AAAbMlGI4xQADA4gBkAAFAAgFmgUzAB4BGwWaBTMAWgPRAGYCEggFAgsGBAICAgkCBOAADv8AAHhDAAAAAQAAAABUTUMgAAEAIP/8Bz7+TgEzBz4BskAAAb/f9wAABCYFugAAACAABHja7Y9JCsIADEVfa60jWpzpyoXr3sKDOCM44XRrV4Lb+vQGXWtCfhKSQB4QASVjQqASpHZWYWKuOordeDnIGFu11Ckz5ixYsmLNhi079hw4cuLMhSs37jx45rl3RfeLWFbIy3JFMjUYkNBlSJ0afdo0iekRSlxhREdK/tQ/RZ2qoa59Pvt+Z/cG27lfHAAAAHjaXVR7TJdVGH6e95zv+0GUQqJCl1maiEOqucJMrczLQJFhhjWGLlsCZl5BBWeaUusiQ83V0vAKggYTkUuKqLO0TEaauvIa6sQ0GyZZ5hq/08vqj9Z5dva92/d953nf5z3P6zUg2uvcZbjPxiAKcD/pvtr5DE5zbZ3vgrPcJbkEoO7f/c9qxH4UogZlimqE0+I15GO54gB+xgfYjFWsRQ4WolTjPdwrs5GOt9ATs/ElHqdxx1CJN3kPfNyLb9CMiVjlVrAbwhCNEZiL3eaw+cG1cTRnQnA/RuIF1Js2nKKVYV6Ul+Pi4SEUX6FZkjXvCHTHICQhBRmaU7nmeghnGeuNcC14GM9hgjLnowglOMIVMlXmSak57KW5tU5Z9KQQxGA0pulXOViAtVrHDd7FbjzAVhNli4PtwTuuVCvvhycwHKMwT6s5iCacRiv+ZBozJU5eNLOtZ7NcD1erOT+IgRijGIc0vIJFWKKKrUO1lJjC4MHgbRBGEa9ZD8LTWn+6atWMM4xgNPuyHxM5gdO4kX9JQAbLUimV28YzsYoEU2LqzHnTYm7aRJtnr/hhLtaNddkuz21w+91F1bQXYpGsZ2ZgMqZoVQuwFAV4T7tVrFiHDdiCeuzCbjTgBFpwEe24zS4cyCEcyky+wTxuZx0/51Eel0kyRTZLs+lj0pW71MKOtKk2xx4PIvhUsDBYHfzWdXE73dfuF9ehavZSzfuqovF4GVOV+R2swhplrEAVdigacBbncE2VC1WEM5I9+Qj7M56PMYGpHM90ZjGX+VzGIq7kGhZzB2s0m308xDO8yl/ZrsqozBImXaWX9JYBEi+PSopkybuyUiqlThoVx+SknJKz0io35Y6JMJGK3ibGJJoxJsPMMnkm3yw2Fapnk7lgrfavq421A+zbdoutskftdXvHC/OKvNXeJ16r1+rDD/eH+al+tv+Rv8s/HTCB8YHMwOLAksCyQH0IQvqEVGKnuqNaK/3Pkgxswgnuw48sM5FSwVQp58fsYqIw3XzK77yxeF+Gyg6Okx7mN87nfHQ323gLt1AvVk4xzpZzIxrVSYUyXfJsV75kt9kO5trj1shllElbJ48facuVbT7AGXxGoyzMwHqJRJOUahfm4Aus90NlpfZ9BWIkEU8yqbM3cgPX1R0RfBavq086WOLlyiYuNFflbkxkh7RwiJeLTD8cS1kjKaaJl9V5jXpfxjJbBvNVdOAKN/OKpGGcFKDEZnkneZ5xTPGy9f7BXjBJJlO6yR78f1WhVp3QjGRzGBn8UN3fLHFIkllYZ/byGmq5yGaZbM0yTywL1AuVqDGJNgzPo9bUYh+3mu8Zhyqbx5lc7UZ1TMLvfpndbqq9BPuAOxI8xy085hrkJga5IyYtmMViG62+XKTunasKhaFC/y/WiVGGEI36qh+L9L5219kWqi4frZMrGZPZro4pUJUSGIsU6Y3pMjzwkB8JBPrhM9fp5JnozzN2q86HBjvHFtg/gL8BWKRyMQAAeNqNVEtv20YQ3qUUW5blmI5jSxbTZpmN1NSS6r7SqorrEKJIuBAKRI4CkEYO1KuQc/IpQHrSLcba/Q+95D50e6Byyh/of+ihxwboJWd3dikpUg9FBIKc7zGc2d0RrfqTtvXw4Pv9B7Xvqt/e//qrL7/4fO+zSrm0++m9T4qFu/yOyW5//NEtI7+Ty25v3dy8saGvX1/LrKZXUstL15IJjZKyw92AQTGAZJEfHlYk5h0kOnNEAAwpd9EDLFA2tui00PnTf5xW7LRmTqqzfbJfKTOHM/ijwVlEj1sexr80uM/grYp/VHGyqMAaAtPEDObkhg0GNGAOuM+Hwgka+L5wNW1ze5CulEmYXsVwFSPI8tOQZg+oCrSsUws1klrDriDPGw7s8IZsARIFp9OHRy3PaRim6VfKQO0e7wLhdVgvKQuxVRlYsmFZlWEncjnknIXlN+Ii0kk3KGX6vN956kGi48saGyWs24Dsz3/l3kN8+Q3bezmvGgnh5E6YhEK8ZPBry5tXTXn3fXwH5moFNxAulr6Qu5jbw0Zk+3Ip8aIG3JFM8IzBCq/zoXgW4IHkBZCjF+ZlPm+Nr/4keYeJtsdNeGhwv9O4Fd4k4ujFbzsW21lUKuVQ34h3M7y+Pgkya/PBYKapSNll1DyabSeVHfEfcAyA9Rh24nFcSFXeBlUielW04c+nmAV9PIYTWLEDodckL/PhWkHnTLwjeOz87d+LTGfCLBX0d0SGcjhmA4b6NIZSCXZ35Vws23iQ2OOBwvcr5eeR9g0/1Rk+cPvIIw/T/Noe7rlpylM9jyzSRQCjlhdjRrrGJbH2Sj5ogVTeTJWtJ1IZTZVZesBxfH8nlBCyBani7FrXtzedYQ3o9v/Ig1hvPubN1rHHHBFM9rbZXkCxXp1pkwg2bS9haJNIMxJKxUl8OjNL4GUgWcBrSU1yP1pO4SgqhjIX9OAwvvtp0/zApOjqH5mlHu/TJm1CrbSIHyzghfYyIoENJ4tas30sRHpBc/G7I4TLmSsC0YmuRl3OdC7G2ivtlTh1gumJRlevzw1wL3xcxJDWcFo1Ug85PWuFFj17fOyNdULYWdu71KhmB3U/vIuaN2aEWIrVJCtJCZgEpElx0C+1lPIbY4uQkVKTilC4F1GiuNSUo6QXaTGnx4WKqpBFNFSSsWJN3UnkUjE3it33Ju4UKrpUXhP8lBMlxj/5qbDb3vw8qD+ZX8H5+hfy/7NJAAB42m1YC3RU1bnee5/XnDOPc+Z5ZpJM5j0ZMoEJZJJJ6MAc3i9DACUGcEjkpREREgF5FAxVDCqKiEitWtBawHYVFYhMsDbgRYViK+3t8l671lW7blp7r+ZKLbq61Jncf5+ZINgOa/beZ5+Tw+xvf//3/f9GBMGHtBkQYpCAEC59irMI5X9B5kJ7HCF4Av0DIQ4h4UsYYnQLXLzCnUZGdE6bECejmPFEE5YRTmIIMXIGkTWYTawoViLsgMd5LmAwCAJi2ECMYCKJgZgRGYQ3EI/5HGk/xXGsyLxBCIw1r8jCH4pbkYixKKMEgh853SRiBanTV7vj8Xgax7fMVS5jdyIL40R8S7PyN7gojun0YFyB8ZXsIMqk43mULra2pkRayad7uTHxbco5bLU1Cel0r3Lu3NhanK3DASHAFL+34Do2GPrm+Q5mZuib3B3M0yHu9JFC45ECOQwLnzv8V5ZhJ6Ia9HmfsVq2Jn254fdOQM/khj/SPDDYb34m8EyQ2chs8Txp3G9ijX6LNemHuyegD9CnpsJgJ/Ow+wXjYTM7ndls3GVkqk3hQDDUaGL9JiPjDRqC0LNYDbsW2FEY41FlPrvA+UYZvX5Nwcp6XJMjj2sibvMjnICflSMOTRntU7F62eBHESVCIpddueEzmjU8Kolciot85MKus2Naz7rjc5Uvs13x5ivZ/GAWht1Dg8qVriGUGcoMAUiDSn7QqjZha5NNbRpbi7qyWQAd66095XC56sY11CerouGqaLQ+2VA3zqUK0WgoyDsdqov+czp4PhSsii7sq93RumlTOFL4U2zK1PMnz/+OfYXt2bD09tGV2y41tN76dm9uxw682jj3rukdkxLV1Vs9o9bO3H6y/4CpY13ruHHRsobFyRvvafnhkiVLYIF3D/8feZw7isrQLq16trxK3ij3yj+0PGU/Ir5ccabir3YJ6Msgj4xsxhqriff4GKN82ZrDhePKettpXEB2Un7C0SaacqT8uHm98ZekHEnwFQEkY7gmiURF3CMyYo7sOVHeeMIdB2jiVwavAB60HaT4pPPpDODSpFygpIkI+jrrkyl7KFVnTzF1QogBGAAh/EnlpAl3arVlO/Z496TenX+88pWtaqQ6ve8Ja31sWmg76dyNuW2F7bvzfetc/iBwfDHwqgF4VYXq0Vlt/pLROCJFjCFTpGY8no35hKHJcHPgtgCbrKk2solY1MzIKFIZisUZu1kaVxaLx2sks0OSzK4wZcECu69MiErjAAW1TYatz+F/0yoTfj7aIPsrUZsSWhcioeFKzWpLokqlcm0lU/lLsgmlUBRaypG/ZOPNX2aHlKG5ypXmPIwoAJmhfHaw1zImboEYQhBDTfRLg8kKbNEJg7Mom41QClB6NKQawimdL8AQoaoB+EIZIlCc1FDUzvOCheiQNTQwytJjy/ednP/ArRPwwtnOMZnN3XsDpxr/3v/m3W2e71W4TskTojev+vEPJnfeuvhwx/3z5/yid9GDN9pMFu/ssZnwuJVZ5cdHl05ft3Bd4R/bW8YtTeK/yIpoiS9tumFZ+88QGf6k0MnOBIitKIC+0oLTfK3sUnmxc7XMjXfW+6axzfIsJxdhx8hxZ4pNy5ySG76szYdYraARvMi9CW92P4gPoH8EeI87amrEM/Ftyu1u3hDANithvCqxWkNFwVMUi9fHCySGedVnMVpjyCL6y1BZexkpy5GAFkYiIaLV2obEXVRxRQUojm4QUTBGhQ4FpYsTQeuUNMhdXDkDive3Eb3LxrcU9W7LGb1VLmehh92Jp+kO0TZvbUqUdI7uUa+Fapwex7A1WQbXCXQfYBuIHqmMHSIXdsBWn4Rdgu3AdUd82X0Lfnj+rkMvtA50bnrF6ume88yZHR3TNq6cXOjkXn/i1jn/9dvDhc8Oz30jP8DMumfMpHm4/VTvvll7fw/r6AEqb2SjyIMK2gaPwSPuN74qvCp97PyzWxANoni/6QH3fmG/9HPmRd5QJaXcG4WN0nrTBjdfgxNKk3WWlXV63KoacnkcLk1puhfo6/KIJlOIMzgMtUpTtwFznAEZPC7RoPIx2UeMHrfElcVcHgOnqG1A9tOa7G7LeLDiafG0e9Z6WE+ObDtRLrYZcviUVmHy13L4EvcRd5ljElyGI5xH5VSuTGo8W4J9biLb1d08dGVIuZLtgg4mFboV4CmZoXgmnU4XoR0DqHIAdC8M3BRxiwJooywIJkSBHgQpe11JFmg40KsQ4xk4v/VAsKfvUdusGTfs7Qy4vB19Hxw585+PrJryE7Iyv2hhIj1l9vbW1EP44td/BHmYCpjOBL+1oxD6RltVRhlZSRs20BLZ4HzI+qK138qPsiYimcgMZ6tzlZPfEsCMzeEM2iG+bExFmOF9dkJCGDnA4YGZiAn7gKP2GJLcPtko+m2ZCowqEhWZipaKzyq4ioocHtBMlKl28GIk2u053KB5xFpqORnUgtoRi1BrWPfm1pXf8eZuMOY/UYYqujErI2yl97qm3NJ2Yl0FTsWzi/DQVdoOQncNbzHVFCAv/ZQgjcfrcB1TYq+FAXirBLugQ1tkLy/wU/G4vjWtu2/Y//a8jdvvn9B5aHT1GvyDW9sPrtrRvuyF1CjudP5Ky6QP/vDI/x5sT6ztvoBPBnc9uhOX3fPAEwee3QD8bYDsxwtYM8DfhR0cbuF6uEscY8A+LsEd5F7iBrhhTiAMUwp2HUtAESKaYe5Cok2PaBsaQO8i0oMuwfZpRpDZ29kiUu0jSCmX413d7gSA0Yc0ty2DqGGLmWgGaRMjxStLRQquHDFobCF96kQgVezVaOkPHAG4660qznoCxX5O8e6pSfRmyJaJX/dZdJ2SpOl+0h24Cj+V8a5uwBo3AJqF33Knv5oOy5gAyIR1ZASc0KQjzFvMx8wXDCvS33FDojHZIvaIl0TGJybEg+JL4oA4LPKIY1nMgBgizMSIIIRY7KAzyyluPMcLMZZCJwh3saJShI5l6Qvd8MIe9hJLWM0oJ9kNBoCPVVsnXkO0eFccFwFkteYxGXYEQJYCyJZw0GctAARLgWQpkPotb22xr0gUe7X0KAWUpYDSq+MA6L+Ervk72KVpO1TCL07TSy6dFpR0Wscy3oVTdQKG2MfT4ifjhakf9H3ADv3mN1/b2SgEOM1v/sq6wJzK0W5NamI6HbeVH+BZN00XFyrWZJP0sJXcUt6pfF/crDxl4HiHyzFKnILbIHvn5bDlRiMO16IO9BjsDWJtPqPg8bFG1ObHtZjgyxaXX4hWyG3IoliIZY63cU4xDWzW3Z1q3NX8L0sTQPqbIdog5tSSk9vCNOaKmV7JsJlA39SvD/3iPx7C+Kc/P38c3710zaElm9ransP32d8++9GFY3jeS2cPmlZ2P1T4+Ae7dj0ABFoBq1wAq7QgP9rUj6ywuhtBxMqpklWJuCO4Lkh4rtzpqGQWORY7WytbfWudHT5+CofXKxsdW8u2VJ5kuAofK8ASjbIfaaMTSRQNePxIUIR1AiPcHYyuvGZt8ebiwqh+dMGaukBC7EqqZH8sLC2aoouZSGiWotvfilMHvjjzyROFzw58/+LqvsfWju9eNs3p23vXwt1d9XgfTr1z9PI7pwpvHr3jjb1PPp3o2Dpj+ZLHDs5/5l3IPxezR8hXenxM0xytzG3kHsIgBjN7MSaoByqfHBE0eQ9w/EdMfwLtAUQ8bA7PfWUX/clXsjTPymeBS8pQlm4B8AVe+svBwpfsEWwvDA0PFxGE/+InyETLNA0VW3wfMqNffXuNnJpEcJC9aWYVwYF+/AkaheI4DkSbCvxogi1Q0WfavLBQL5AQCRsayHRDK7nZtIpsNmyy/sw6YHjN+o7hgtXCuFTC8gwBOwa1w2DH62iBiKkdmxWHAhPdCjabFTt4CQPptmYlBPMxk2o2IwkjxayIYLnHTW0KdV5zxowVc4u53bzWzJpfI9sgSyD49HG1DVPTtn9rLK1upJpL0a5jM5gfpF4Mne7FFKV0GpwYeZRBd4ZGHuwtzUth5Ibht9nPuWJWWme/mvgITMjeUDIMZuoHL1StPn3rjn1lvX2POGdNe/j9utvYaP+aFbs3fO/e/Dby3LJE/eTzfy/YYLvuAPgnAXoeFERn+lEACCxCePr80LhosLYBk0U+FnzY/bCHdXtmlBEB9Xne9DBRpsZ4T1lvGYvos6i8DDE2bJW9KKzgDqAHVvA8GLD4Rra8rMb6mO2QjdhsrN9nElQIZRut98odfkM05PXLmupPIlmR18kfyqw8MRydWOR8vBjQ+cGr0Qwli5IH1GiOThP0C3EKRneXXtSpvB4BI9HtEAKlPAUHSugw816OFj57feObtz2H0f5f/bflm8/ZB5dnTxbC5Ca8a/X6Adxpu+/TNZd2HsMzDn76ztwFPs/+Z7fgLRWmXXsPAdu2gWMokAsy6PeaehNZgVeQLtxFOMTR9Pkm3MNxnG5qwaTeeyuLvbus2Dtceq+FzXLyOsflr3Vc8IyPaBEMf1AFlVzphaj0QlR6oe6WsiglEWosWnHjk9cnLbrAd3/3VOGfvVF/LksJxWyjQg4SDqFJ13pRD03rd0Nz+HfXhybGHN49swpj9trQzCLETOH+HbnQW9odIQHH8Chjk/Ch/UMH58ZRW4ONYSHTYJ2MzelyWWGMOJPRxBhFi9XlCiEOoOFaLNjiF7GD1DB2oA/L8C4Ayr7ewaxXQIBs651O0eWCuoNdD6jRowN6dnBSFS/uBiy2KJ+P1BmD12QHg+AKicGSz9HgU6AQHuqigIwUgrQoFjjlGsvTIw4K49REAkWfoMeaQEvk7Nnnvc/73HV3L592X+CWifUph/vX3l+fZX60+0DXikneH7vrl3fv/mZVUauYJRBtMrqibRWZB8R9hr0iy5td5sOGt9n/Yb9i+CiJsY24gczEm/GDWLDIhDESWS4RBfJ93lgqxOQiYWRwQc2iJHXW2BQwolrqmQoiHWgdJGuXQXuKKsSgVkWnycV+nEZXk7bPs3oK2w1ZRz9ClKOBUiJmUSHXMruKCdhoVe+PV5Zyr0VFWinxb4u3EWLpwTqS+I7Ua+BVI4JVBI8BoTo0esGzCxpaZica2883LWaj72/dWHU0+IfCUKEV4JqCEN8DcFXjWdqE6VZcowHZD9a8FhqoeVe9EPqY8E+pT4WOuY4FX6p5TeWnWVoNCy0321ZZ7q3hRRw0BC31hjrLdANfQ5fTYlaSzKhqQqqrden3K03rden3VlaGfH6Hn074sc/nl222kN3hcNAJB7bbHREf7/GZTEXcq32VtMaoyeHfa2aHLNraHAqyK3YC5cRqzezzKpVtfgX5FB/x0RkfKEZ1G1ausYI47IJf8TkUO/WD4lFf8UudAbrmPDTF4bWjc1jRWUurtRJ5h5QhrnfEKWDkvn4II8GiExjiGzKgb01D/Wfr4K8fT/mgL7LyYHb5Tuf8E8t37lT39D1un5yefzQburPvSWVSsvnFO4KdbPSlrtbOpSuWb+8e25W/ifyqNZJMLzv403ye/GaWL6kte+n5ggRGcycYzQUQExn50NF+5B3+6ATYho1aTDu1GIa3sF4P02nKmV+1CC6LwztKCDlnWG628A4VJ3BAqnG2SqskbjweJ6Wdc/BkabaTd8uyyWh0iCZU7hMF2SI5oHY2v2NpM72jyO3yWvkQ2EkOh18NKH4u6o/244h+GHSF+sqXugfr52DwhZhP9CqWbXppli0eL5QKXhvlLKQuIawfF17NrBjl6RcPXDj42aa3Vm46WfjtkUJtzR2zt6544P4Vk1Z3zvzR8Q//8AaedGiAfO+r6fj1tT0Le3721fZHxz/8HsBRX7iZvR+oHUR12NuPokU4xuaK/TgKS4ZWw2MdYwnrbhIXRldGe+q5SLy2nkRsEWcGpX2sy+WsUVVJ8sTMMbfHE5JUhySpOKxHP8jgo1qdOeFzCO6Yysd8Zon3eWW3W/R42kR4DmRTVO9VsU9NqD3quyrbrmKkYjVHIifFEDA4h9/VKoh/TwAH3lSiGUh+JCwlY6oiqVJSirZfc6ADuehfvswO/VnJx7d8DpHejT3fHuhc0rsRmfAkkJvqQ1EnYBP08zeuVGSAWCjnDMXyuHhSq6q8S9VRT6Wu2Y5UHWMhRbMvHfc0jJz3jD9FgpGxc1+YmYjZHjn43Ps//3Tb77rCh98LdV/c2dO/5GNn5dqpi15es3f15O+vTnVYJ060uhY2DbTuGXr/BK556q1jXw+/+Prtk+9d4CE3rkk1z9+G+Xvue3rG3l+DIj0PyeZmsH8JPavNsVUxftN0STPNMz0o7BJ7TD/Fh6VT2MhznORiq6RGxEmiWGfgHAYDxxHOQOqKhxWiwUBzSglJYhsyKAZiyGEn5Jl6dXMZM2vxHihyho2ncbN+eEkPtfNf0JImXbQrqq2GUmZYsvCuLOj3SYNkU5M4vijA1NkhwlNQ8OJ5x15eIruS8/HygfwhNpo/1fF+1+Pk3q//+P+0ZiTFAHjaY2BkAINTJfdD4/ltvnJIcoD5j7m7p8Do33f/pnPdZ//NwMTAxsAIhAwAZrgNh3jaY2BkYGC3++fHwMC26v/rf9/YGhjQgSQAoZEGwAAAeNpjimBgYA1jiGFhYPBjsmQoZilmiALSDCzF/18D2Q1A7MJ4nMEMiG2BakDyKUyrGKNANEgOiLOA6muhOJZpFYML2yoGZ6B4DhCbAvUsAgDitRQkeNpjYAADCwYGRkMGBqaVDAzMnQwMLG8gmC2EgYF9BQMDpwgDA5ceAwM3UI4nn4GB1w+INwLxJwYGfgMGBoEEBgZBHyDuZWAQmsfAIHyWgUF0JgODGFCvRDwDg6Q+AHuzDWwAAAABAAAAGRAABAAA/wD/AAIAEAAvAFYAAAKQAk0A/wAeeNqN0E1qwkAYxvH/aAxUSjddtIUuxIUbNQQ/RlwVXQRE3ImhyyguRoIp0bP0AD1Az9HT9Ax9Td6FggVnYPjlmWcGMsAD3xhOw/BYrKdRwZev0lXRi9oTd9Q17nlT+3LPXF3niXc5Zbw7SVp8qCvS/1RXJf9Se+IfdY1nftU+r8ZX1wlMcx7FcTRtT3KXpJ3ZMUndplyvbFyJVtv84LJ9wwbjsMi7Zb5YnrfsYDTs22y964XyRxGxzIgpbSbkOBJSeYEZx0KOzYVvO3Fba8VWdg7ijD0NLAFjwrN+96K/YPnvXZYBI4b0RRlrdvQI/wDXjFK0AHjaY2BmwAsAAH0ABHjajZNNbBtVEMffWxvvOo4bx00Th8iZDaYCvHaSOqWmSYjXjt1W3VIncUDeUCkVFYdKFaAmRUVICZeoIFRYhMShF5ASotC06fNaCmtXIr1y5dAThxx6SkA58S0I8946aSpx4K3nPzszv7cz2rfONpNJyeYX3SZRAlJFYmQYPav6otB/X7pNKNGlFfvkgO5IK9XQkRT3tszDb6rN4dR8tlVaJvfQNtB20LykH7WINo3mwe3L9qecX7anhaueH099wP25V1Ii1s+4vinoev+g6/sHOLdULVzn8VI1NejG8WNu/OxRbB+SlnDGHaEtqH1oGbR5NC82X6oeibrb/G1822L16a5Uy4a0iMQi7lsUIy7qTVgOF31FWdrJpvFtUPKl0Hmh00IzQvuEtjSqW7y70A2h94T2Cc0ILQp9W6jg6c94/YTXNl5bdEsPkwQlQEMJGgKqJ6gOtEb9NGAfh88cGtDTx6FXHYUU2oB6GhLoAe39+BlIovXE85Cm+FzipxJRSEcHISTcqugOvfPtPzeCf98IEr9DM3b8HGT9dJDUvbzdCbRbaF47fhW+w92qCAlRpVUb/ko69DUb/gRHoTb8AY5E9cPwOzyC3+A+/AJn4fv4KtSQumWDA44Xqa/ijrSqt8DHMIHDPYLrcAXeUkXpSg86PQCXcNNUfArKqsO7nFdFl9OAj1mHAhbzcYfSddDhIxhIiq0pvnUdjsFV6AXRLuG2e8Gd7Xnu1uE5bPaM6FKAV4P+oD9t/ShbK7K1LFtzspWVrSHZOiFbL8pWv2z1yZYmW0dlKyq3KWElpBxSmpUmRVF8ileRFKK0ObubukbwzNp8Ie58Xq5ecR+SuKKgEokqEjlL2GGPIRmlHDXYg0vEeENlv5ZiDm0an2JPxXKUhQ1iTOYi7CXNcOTdCZbWDCaPvV6uUPqJiVkmfehQMll2aCdPLXSx8Gi5hqfauXCzi/vdhZumSdrfzUQy4ZHWk6fy/yEXG6o9XhHtiWWMvVfDUy5XZXhZxrCEocVDi4eRKPvCKJXZ7ajJUvxmN2oa7POSeqFco2v0TiFfo3e5M8s1T4KuFSZ43pPIm6aBRyM4/OzXOLfGHXLKQ5LhHMkoDwXnpS4XExx+di7XrpKY4GLt6hNcN73LuTh3yHVskm7BdXdsHuAq9VghX4nF9p5VF0zdfRYbFggAIj0gEPyrgECASgI59RhJNpDefaRXdPLQxwy4TFDdY4K8k/a/1ps5TStc5t/KWLmikJw5esH17aF3RsS5BztHvu6qkx882ySgmawplmOBWI5kMhEtNEz7fM3MhykZjdNDPZG5rrqX0BVBN2M62Cgls8ksL+HXy0uHMN3SKEXmhnq66nSlUQphuhV7HJhzdvYaLhIpXM7v/2Ya61rDzxKDxUsGy4xPlSuyXGD6xbyJuf69XCBQcHYfuMleTA7zpMezD+7n/P4GiG9jvZigRaBpHMHUZnAUbHTwDc7OCOXDivE08i80Ot6XAAA=") format("woff"),
	url("data:application/octet-stream;base64,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") format("truetype");
}
.stl_08 {
	font-size: 1em;
	font-family: "KFWWFB+Arial,Italic";
	color: #FFFFFF;
	line-height: 1.117188em;
}
.stl_09 {
	letter-spacing: -0.01em;
}
@font-face {
	font-family:"PKTTOK+Arial,Bold";
	src:url("data:application/octet-stream;base64,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");
	src:url("data:application/octet-stream;base64,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?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,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") format("woff"),
	url("data:application/octet-stream;base64,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") format("truetype");
}
.stl_10 {
	font-size: 1em;
	font-family: "PKTTOK+Arial,Bold";
	color: #FFFFFF;
	line-height: 1.117188em;
}
@font-face {
	font-family:"ECLLFU+Bodoni MT Black";
	src:url("data:application/octet-stream;base64,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");
	src:url("data:application/octet-stream;base64,2icAAOQmAAACAAIABAAAAAIHCgMIBgYCAgMBAIQDAAAIAExQAwAAAAAAAAAAAAAAAAAAAAEAACAAAAAABe29tAAAAAAAAAAAAAAAAAAAAAAAACwARQBDAEwATABGAFUAKwBCAG8AZABvAG4AaQAgAE0AVAAgAEIAbABhAGMAawAAAA4AUgBlAGcAdQBsAGEAcgAAABgAVgBlAHIAcwBpAG8AbgAgADIALgAxADAAAAAsAEUAQwBMAEwARgBVACsAQgBvAGQAbwBuAGkAIABNAFQAIABCAGwAYQBjAGsAAAAAAEJTR1AAAAAAAAAAAAAAAAAAAAAAAwBDKAAY3AAi2wATlBLN6YrN0hBVnyunt6flpdIgicWEDoxFx0xGTY4HixnK3Vr6NQz5XShC9yY0CgpFJkkdoIvXWqA86vL0issGzFOPGkPqcgkR8KkxO0JVL+C3CV04hLtHahRuFPeLdXTFFcLgwYbxXlnVA04cGooV/Ox1Icc3KZpue2dNqmjgvB0LGbRrc6yJEhWlXSoSxZNl/FUWpnloMGt+6EZLBfc3BVg0Rakp6eRN46q5V7c4QQP5BPSDY6f6k+omt5igU1EXVu8wO+LdVZ0Sc1JjxokwZdhQ3/Nofq7JWSLjAPhcpvdhBfVpcnxdEyOk+DDTwIaw5YIStgxYqQLeBqlLONaaVILHg+IyElDNAwYQAUOD+DwC0BLfG/H8+d3ovJ10h6VBHwmqEw1hjRteO/cUL3HWbJlmwCoiBmwrrAjHLZLlBMmRMaSins4giaOQGRWTq5NGe6o8eHmjybeaPQEJeG+eMLtSAuFwAWAyjSIxy/xlT01rGFGT7FFGQWiIgsQx7xagj76QZMoSnp2SOFcYZwvYPHZiWcYFOJS0vrnnSWQrSXdyb0dKISUSsShMWqwdIqHcnQzcCP+jPXiLUBjUdSomqB4JI9zEQi89cKNCyRC3cwtSyUYyYxUPvCUAdU65iSjeTwmWWtB5u+mxph7nKYyKcQZ1GyXGFL51K13EiS+hFj2F5gEH0xvmJFEdIwYrh0sPDiqNuOXFX0vBQ3Q3D7kVeSLhX73CjnQokYdMreWl9q6zQyZYkREEFM9tgYdKzBFuH2tFRIQRife4G5nmVIiQ7mKyWR3rYNOi5oARwPeOiz7so1xMIA26+E+0dZjZQ4K78GDAdrTqh7SDKBEvFA302AA03mQwAid8jMMP1bAcLltnuXDxT1K7bqvzDCLN5T+3Srf+C23HlqggZLQiG36YOyAtY7okCEnIFhQb0oWfGBzbl0ntpxzEBkbRYprRWKMdk2O8lDoViu+rK9WK+cc+ttSyh/fMRkx0sjHlTy1Hk8sd6W+JZngtOF8ZXJeqnZI2IvxhAXR3GOherNS/9Ssc85cNEWr2gcaDB+AH5d0kRoNBzW7vPEwQ/hmnoSxTWNCHTGWgSiWy0Di0QdFJXYx0wkPhC2IGukxdcbioMUjIxMPVIyrHgKMISaK3MdjXv1CS6DS+Z8iDVaK5t/bvJIem31sQka96UJSbC0W1+q5hZzqW/Gcgik2Tbv7WolUkIBakIW8KhPkEhJJ9JAZ6DywkW4YsiZuqp6vTJVICZeoiUf1jMgIIeY10zc6qkXBb2OwVOcaer6mq+fyD8FHp1rbrME9FBY9x6mTT3gzHKUb2RN3ZgH/ZUkaAKTgoUoNGl3qYHMJlkcxCr2vZr2qNhwrBDqAiw/7BHfL/7wYYHxpO85WjIioYm6ewAT5JQ1fRGiuaYqpxKs5GNcS1lJ9Ef51G9wTML9ZSJHy8/HgmWQp/KvJWgj9dnDr+J4ehrID5RzTaS3BIGJb7j2H8MKYK+O4gHORUbWo22YiG4LBMyHZxmY0rdy7dSSLaAqL4dAnWBmv/iIfG0mtjyQg+AK1TEqxOcIplA5qtI5ClPiXkZOrsafCNTiYSEwCCtCTwh0FtFzG6RIawGuzvIsuMRoL5epWCFS2cNhTCxvXmDBHsfsIY9TUxAci+xhhhw+9pX2jdvwpSXayXe6NNQNL+0BvtboIiumlAGM5/1O9Abz/fOML3KATZ7rdF8MUNPQGBPNXeicafoP7EOarMomWCDWygRFlVxXWrOackvh3cjhgi6IeBqXi4fwQHcg/NibSjK2SAZOdU7ZgwmBEcKJlwo3C5XmOKoAJFwIlSoKXb3smclDsUIHusTG8nWeHos5LZJ+x3MCoqlmoSzEptK/DkF6p2IhfGBJqaqjibsK0TyXu3mKf3ev2PoGPKEtVYrZarF+uRGLeYC2woKMojIOTpTa7zNMZ4GUxE5wyLzRTzLPQIUL3iBBExkV3eNVr6qlII3atIcpaDhKtOA7SAY66nWRt0BAkvc4O7RD4mEYp1U4xLZ/GMR63aalIoxBiVpJjCybmLXMb1uJgg5qHZJoFlbgvqO6Sj+DKz1SRjhqYK8tscOETWdY0G4AK/iRGAbNqXJCE0Q4RYH5ir3T/rk77HdYM75cM8nOWJu+3TM82OceICMs0gFTPZNaP/WhS55ysvQPI91+0QF444gBOsUNw7nfAD32+F+pOXZxvAlFJUc4+AUhRs4fBGjA33vWsS3tbspkiJ15dQjUDnfSHlHth46KJUfv+wJ1DCtr5lv4cHnH+/BhmDHBII5D5p6oEFBcVgGLYBAigCEz66XU6PvveL03SjftRPVosRlp8UerbWdAhhKhgatg76bKbn7FVsfRh4txnq0gnjmU7l968griQDRnvRfFLVYojS02Eb5n7Z/1bb7TCdC7HaSv7KBuWbfc/ZdFdR3b1wU4xgsapMBjtx4Sg2u9lYGrODc+DE4s/hjiWbEy2sFGSwufzCieT/q4K8Cexf8d6TikE2N1wEIHzS5M1LvgjQelxldIAuzUkRMOc7PAX4UmSbhElDPyxA9mvEGEiuoQkl2Nr2OYlaAdwqGblWKGjnh32OXVZmNuy7iSnk1dmTW7HxcelayJqcKVW+aSHEPIJnPKmYBsQepsz+XZ2sTmz+93M9itB0ZJoinv1b7lsz0DKNEVrKoa6qsWQUkSMzBCCwnX0FQpBQ8F77wBoFA3UPxogU/WmdfhJbeyt0OHHuc/SMPqkbc5voXWwse1f3OwEu6SbA5at0WUm4piwK9hQjDHlMKr6mJzuzxF1f1EvoCluURY97PeGn17/wIvyKJwKm4M8H+pAJkOMYY5ASawjQGHOPZcsEb8x0KW0Mhlq7BqkIO9aNehZNWmv8A3Nebgrlcf9NZiBykQr3SpZewTHo1htIz9nawh/ju+bczShZFOGTj/E4wyUrkQg8HBQLNYUqPI5m+qd+tfwEzSg4tU7vE3LdqRoNocfwNE+rIG1IKEJixstMMdwjxJlRvdHmgZnvBHNpvCgErZKNJJe9hUF8eSb5g9CzZcvS6jymb7BnRk3PQrodM0uG8fyOoqSJxVTFr6nqkXL00ZJIyvm+4QUTOlE38SW47AyKKsijtLpilykPoEIgTOEXP6nSmGV/cdx6Si5ntBWYC0eUCVmE9aWeWhFS/QgxCZ1vGCG/L4owUTHQsKGEKYb0Zgi77dRP2JTWmhKQ4Sp0vcu/Riu7PY6pL7UnkmWoWt3nw05yGcMb8MtJoKgtJWJpdMT+9GEmzE7Judn9BmI4/jTAdir/yUi6Aiu2UGqoIausJm8illlL6OboLLBLXCmSqNsCn9dIt6cLgFSDeaiBBgiNtvcFrBfY/g2a5L5TCms+CDNopiTZzHtTKRy+erLRzoGqkAdMGD+QqFcvRtNIAAOWO+2mAwVZ4pvtgUjpCmVEXkR4/bqyzMQWGrEAVybdmmF+/oBwasALYhcmx99NVS0PgvA6RtTiWm0ytv3nLCSgKcMfkbwaqRsuzxz5asg0aXEQ4cFETMfQXPqqFrlj5rm/cUtALykRtZaZpTUQUoRQuuJ8xVEz/5hqPiT+UkEZp9BlwwcF0WATW8Xsg0sp06I3SX5okjyYn6MFW1Xt3EUn2xqrz4bLGPoT0EsFFiLWtDye4DxVUk0PkazCukODtoul1udHt/u9/d5n1g1MjWoCE3yJzeNLlXY5hF2ydFTq+IJqLExu1fB76sSEcxkL2WL2sUF5M/P/thMjRBBMkq+6b+1aWppaN4M1XYwyTez6ElRnDNdslybsF1chQ6K5C9ceCykUMFzsUzUbPiyOcfuCskerU6teEx+ouZnXnFYMYmU+ubqZZFcYOGU4KD3cC6mR6g8wgswAGAIG1QtWqrzBA7M+6o377yw4mRjMUwTDeO9EXJUSYvGBiTB0j8JbGvwqT5CbVcbkbAAfsgkBCSWSFkZzEO0KQNj+9AfrKJmD7kk2hTIXFHZIq9O2qUxvqPhXKp5kIVRAHwEYVaB8VJ6kYCs+fa11ki8s4AVIV5xMv0S9vkBDbjx1VlSGi+Yo/0DoLHUYtCTEJhIrAED0ql3wJve7baQm0WOLxf7gzjHPEB0d56OOcelTFTQYFqpAd2l+E5xu1gDirl8zMHBTQYiNq63frmwKAJWj2BtQKi0LQgvEKCDg8hXbetxxmkmXkudo3Pf4doYBkmj+BbeKfFtmX/hwOI67cioSSuMu6cQvrY/7i9rGyNsSgZLACXaPsHRBdpT3jYeUxFpuPIbAyDQ8r2e1aHxBGfZZNNEmNwgBZaFC5ebXr1cpP7+HM/8GB8ucqKmZLZe9wZIKFZnnxOEph/zOF9dqmC8eh23oHPi5ZfEOUi7t9Jj/nW0tt07/cavLowoWr0y5ecVAwx7LabtJEQEl89jgq2ZwIsdqcLJAM+WedDCgHzDkKHtFkjXwa+UepWCRLzjLqqmLDSANQRm9IvpFk2ZNEooxCHbAhNXIQh4JiIKk6tnqCQRGeEbhmzPNHbutvER6IbbqsqoAHKEW+PnJsv4MZAvwin+lBaFObUHzRcSMPSGJBdSnQFbth1jD6DBl8Ml4Y5n5tXi73chb2hwFRBlBlNG1WNjotmYyuuCMOLQcNdqlhFvrqSVnCLlsq5aLmxEAIVxFVA7P1utFAxjoyjI7meMDOz8pcNZ1EtAhQ62TdY7MdXszEicVkOctqBA7JIvm3+bG/GcMMCLXBgmkswDTk+C7hE7UiECCDOV+2moHK9C2M34xF3VpXcPUyPIUtpov68r4HwZmygrGQHo62kQ0hGznnC9Fm4/y5ep6yvCDyTZC0UWVVVQ94I6/XWueJSj2hVxfRB2iAfC8v61tJVy/rZ8taq3dVrvIq7+jkEy5QedVuDEfgs9QQ/PP3t11GgwEfas9lWpDXSFUnjCPSXToyEor86DCLMoiko/ZB1Wytz2vKJ2NhCc6eJ/LHVl517g0n8YEb4SqZDvhyICEuYHF+25LYOSh+b9Ik5koe4p6L2iTx0fFD3Ccbu5kg0si7INIiMfyNnM0Ztlw3HbWfxzbu+nGpXGGskDfA2DoFlKOuyHqWNE1aKcmQt1GijH/LD8IykMWTLq7/p8IVV4d8V01BPBYxpBaN5Qqjaq7cNHoEcCIgOOn838eAUZJAUkzBC9qUmUGEadkgO9eMDSyTLsgEgnABuVmR8N3NZAiCghsvvxQ7MRFSJ+gSwyLiUJqT/m0WxgmaFp2CcLFeY2uvmoFAopO8YbCfWcVSFhV7U0SKWltPMM56TPE+iVFb9wSqgz3ptqPVVzSld6R6v8NtQek1qPSjgM2BOXte7TcPFD6FugjFgfC4qpltcT+Cb2ZPBH6YIaD9d8BYvtcOLmIvScip0S0mul5EgDXV97Vk7oGDcOEnVsUGIFnCeTJ408M1IHYfj9AXX9KkxNOrgsCDyLGEc2UcY+CtWRgBivM+554WuZ+elQpgmZ/q2HGJ6hRHzrTGoOVHr3vdHNx5lAgeYK2+lpSdXZKRKlqgxTmGOQNOBBveTVb1ZB60m7Aliu+qG8MUBIsGoDSkMxERuPsZNur4ZA+GAGaHwLmPdmdB4kAZK0+BFn67H04W+OGBIhhFDq+ZV4ERwE37PtYfdr3JS8Z70Y+GSXyhWLqMnGkCJNekLHYsAOIcALINaoaVX6cUCZCSN5hdAG/m+im6MRO4EkkWK8pFuPk5R1tclAfSWFMdEbj7DapO0e/gCbG2fdp/yGeUtwRzjygm6iIzwQDRakaue4BYg0M2W+HRqfTdCtlxhiitw/4JMsIWtdP3uLr2WXxH10wkTTdsiiWyjbVfXRYsQYEfEeK1FXLQ95OUemgC+t6FCXrkIsJiJyecd60e80qhavQGIvvAMrflb7DJQ/enAgmVqDJqMZCWqSw+C+HUpIADGl5C/Uvy2DkuqWYCAI9hGyY4hOEYvFIyMFrY0O0cNH5owWB3MwCgHUrJLwY4XDzOCYA6qPrTa1PQRbaknG0pG7Ma8QLUFfsvJYhm3qoM2xVGtxniXxYOAUTsXe5zKonzRpNBmK/zYFAKINIzzUTAe4xYPEU/dpV/q2FWtj8dRKn3T8SOJPSozhqyN7FwSyQBZiMXvkZIAanLEDKYJt6rQI7YWABbiWHpm6vKOk2U7wHBGwyRE4CHv+jfn5IMNuuXZQ1Jt3Uf+efQ1XI4bQ9sM3IuVPTRg4R6h573IKdPFkv1sCp/RaBWO/C974D1EDqMBJt/BRbB2U3votq8bRgTqPxVD1g2qdx4FcVoSraBbE4I+fbmPqdZBooj4wiVHDYJBYpmRf5RGukSigChjm1waNxVH3g9Q10T5aUo2ksJR1hDBNZA1MPnu/DeoVszOica5uk8HhNSo3sQr+YjDkNk5JADgOs2kX/EDhIFHrwvyzck5P1jcFw41ekXSy2FcstocciWWWcENBz0fOeR0iBqIJb0Hsqs6GJFjb6k6ICHz+SBXCGGnmO9tAnJXGR87cAd/s3yB4HZyibTI4CexM+McQogKnEP4rs/YG2uztmTjJuSvEB7dlwHsJYMQtAgmezdY14yJJ9+iVXlSjN0K1OKtixYDcw7SgHaG6BX8OhdB8paqWPG9GZ6WH8TxKlkZW0vfe4CSp4rdqHaykT5JVJNwwMD1Q9oiKFimaCNKFDVu/yXRH76FBGyMA5dFUuSAa6PMdHNbemRqFcV7YRAXPX8uJRlRttGb53CK6qmTG1NDHeoiVDJlMCMBgpbCjiV6/VfLMSOTLKEDiW6UzIlow+QkAXTRkZJRtgAULoia6FnWP/HTQSc5Gg4sqXySxpRzvY4JIoIsyxJo/ImOGHtwh8KIHXsndL2k+To5EmiGLhhAtptrivoQEiRpcOiUPswpP49CBgZcMk/Tku8TzPVeugQTtbzAnrJWOUj0JjXDleQUy5UcEEXN5TL29DjePjwFkGvS0qOv4qcwiiVPJjKCzGW05jQFRrC5cB+JErL7BnxPn5LYpbLnoy4K0cYgzcTrRRaWik4nYqXeLOLPipTbEpwqwh5WaOj/k7VrMFiItIP2dzeGisNHicWKxhzFJqS6TZfFmS8IzxmJTVt0I+jJy6w8jagIDl+oHkFXHuT9WAZYf0F6XqwStC4qkwSkMZowh1PJrknwVFFD3AEbDKsfWHLMf03YBzCZO7wuMQWcHCWFEbaqFaAkdRZCFNVdinlRcbvXNzQmdee9fDQKmZhOqn2TC4y8O1CuB9nc3i9xnreRdB8FEs22Nstgu5AYQQA5zUhMhVnxXrfub84VkukEvCJ60ILpun0Jkci+tB2Dg2k2llWJUU+rn75Fi01QktPlPjx8J4gfiislHLbyiZz+kTrBKgLCMkFDcIhw8B/mvCZRANRVeDj2bXG3f5FbPFz0y+lfF7qOen4WkDyEQ1tI8oye7kZOhTTyD1ipqDhJrPzCOHQnyOQwH/CsZDM1FaotPGgbA2x0LHAbjaPbZu2pH6f0OdRgWzUhx2E3TDU7hK+gwLKWAgNMEAAtBmRQ0CCLDz0S0SBDjf7+zYudey7wZ5BSah9cWeFOszUTkI7ARmMtRSNS2k7HKOijGXzHUCaHzCNgEs9l0S25TWTaRUN1nWQsH9/k8LQ611JUwNLIN30P5JttfNsdiTvAlEtqejIwUlCiiDWJGFY8gmDAmA5Y/XgAkpAEKDGSVmN5G44Cy7MFEGUii8iuRTpwHJyJ8ECZsZKSWiTO+4brkd5EyA4aFuvjE3ZnVhAYQI+LSLvA0j3pPxZpMmJbRdCpkmvtB57JSgIj33WDx6z4xtvrs5J4htktQvHiJInCjQ3YlDmT9Zjeye7dWpkDgYR75i4gPJE2RRRTX8lj9IOC+V7X8oHK/0Xvu5IYmIwdi9cePwwH0SDKB0x6km49keKPDDzSyBFGkk2OjUOhr9AzjQrFgV8ARToCnUREHixuBE35AN55gsAMqtG5EkOSwr+uJYcv0NFU7zJYEZhKKsP0AF/utFAOQidVWlaimNU0vMy6g5sO9UFTaqAht4fEM/u3aLO0U287WKSXRJT5FyvOSPgyNHQhEhMOZWnEM3wcXa2hVGqB+IFCMHoM0eAiKDyPIe6dGDSPl0EFfMjXV7zzvpeK7D9xzYn2MgXauowrBzNFNzFiFwGeWd59JfpxhZbA3p3WhrDRtC4hLQJE0ipOCkHJKp10HUDCGVCgihRFn2HWnNOiBl9VDRjD9OapE39k7jeEWvCWtKkNLWG8N8RB4oCO6v5Il4kkXMBlWZwjsxpCe8WrPSbAa2Kb5NJACMwaRkBHu4NyZ8Et3bf1Shxq3sQOcVw4oihvW5vUY2HVh5Ujq268SKrXgT1zQwY0W/bsPjBMA0k6RVMOfNmBXnclcso3PFc9U5x8agkJioS+Koz4eh7QdjF1XGbBAtsYYxz+eGStyTBQZcQU5bYn/XXELgrs09q0354JtNCbaHuojJxRGNTVVoNDkJVGCT6ZA/Zq/E82HZERFYd0TUZhs17BFDwQB70YDGFgAGFxTDqGSi61xJQmQ9UkRIEZMayjBjtyU/MVJHRCtIph9jc6JzOj0mQZiwxXUtR7DyKRUlHUY4hntdibZsqI0LxWh2547O2ThYqbSGjVV/kp7chox4ToxabRJBEcAe4sgyYrUo5mB9BhAGcW8RF0SManm0BJNZkKas0Lp5hdJemj6AZPa5/jT31aGEeBJg7L2pjUUr2Zk1aD2HXWnisR84h7T3uVLkFhWOdOI1QfAZtD97C/zNFLCOn/msPgwTrLUQXBoVXPsLEsJMqX6kbBwds15MZ3Fg2bHZ5AoJFBQ2g6lGGdBUpIstQQUbgo444AEfChIjTXJBAveUMOUF42UZtgr/LJeUfd0lwbkm+UVC+dsaMkxhWVDNhOt0BgEQPChzKdpE9ic8/XEjOhD6C/Uj4MmL6MBA2DbCDMZiIQtHZEcHkImJT+riTDqByuEP05lkvlxGzJsqR4cWr3yUC8IbAdg6oSp1H+NNR+pSYXeTqisck1QZmMfFQKiceRRyhyw+v6inALLQkbZndi5AQCgqKciJQivr5ov9LQ1sVop4157SOAz4YIlARZ9iYdHxzoHScpnTJ4KmPKsFzwixZklXQKbgozY+lrglEoXPUIq+iHxFztvPdbU/zymtuabJpEtbifRsnU8qeWe8KNggJy2tRg5YkGQPs7TAxgry+eZcqWAbPK1eBlWXxeAez68B4Zk7AzafRXza7pBN8HaMaKXwaYcybbogiIalW/ep+XqOEB0PgOjNTEXpQ+Mc7gKD/rPtl/aHRDPn+LoyBgVB7ldJnCAF8AGmTZJAfNzP9qJ9+Rgble8k4lIPMNsOtRyNsvDgDVvOjjAIGygtk4yxbOyg8J4Cqfl0HwAKJ5FBS5f91pSmN0ODMliDpabAnmciPZGscQGPHXQ5AqdQok4olaPprJRP4W1gKvQV8pCkEZXang/KZlnSnGCgJ4K9NDdt/jYiYXmqB+OO8JQxXRIORiimSDNFc+kFlcPy2hrS7xH1APkTyWSOaAyXr54N3LuTUwLVa0wskQf8tHrWEn7rvXv6cH2OgTMkKgTncMYfC8Gl0DS5KafaBJyDSeeLal9dBLwB7O2FWOwzwdHSdIfQoFQgfKglN/D+dTQJA5rgN4q53udpIjR/uCGJyWMMoMIey8foblGaiTVIu3QnTPOQx4PVN5TFQKnPEQRZ+FQqhBojLqnVe734dGF5j9zjINYuJhjxDpBaQ4YKIrRskfvIHAvi3KG52oQUSkfhfQHglUd6pYnniELIqBhNYoG3KiIH8IKErJTjKEz1gXJMeMbtghijNWaSs7uFGIJLI6yyWqwABVAJvKuSeDKqg8doxaziGbM8kjgfkj5HCUks9VBWOP5YjOzG0AC7FoR9dK9x3NIu3WyoLlDsWy3X71lAT7adNUnQyAo4Bl2ozXVq1y0Cadq/Tbj7gEfp5L18jTX7J9C1yeOc6KOC86mucJupE06cJJcEPqlXMw1FFU+816RhNVGVkZx4dTwptDHcUd5+6r8JOuCDosigVGrrYL7lsmF9DPG1sCk34ah/OKy1zA0b8lpN/3UYCSPalwSxzr6gVv+eE+wonMfmw0W6qCIWPSbTTUGWsuvnnVM+Y8pTbKmmDgiwFfQgea0zIGZCvLwEE7o4ayXmgDyYyspTwIdfnpQ8gjJX3a2AijsmdgJ1lCWv+EpUv5loHQVOmAY1gBvBIHkroBV64h1oPj007xGzAC19Hjcw2KhVygddgDpdbfMMHsm1RuKQBBgpAsCy74Eg/QIyMw5pU11uxELCgFed8JMlQhZXHiLetv0AL6dfBAa6Nhdn7cu0JIqqMSwG7phyD+x/AnSS7+Kj6KxESyX0VeQWE2xfKRmxwrLa9dwhMkCmqYzOVrXMe6zXNCjjXf6nlYysmVZ8XVmxPKyrSDsTqaIECb4ZJsQSBCJMegEXDAyMQce4xZsU9NAUq3aReqBIVDG+mAs0WS3ECD/5xC0MZTrTDZyS1Ixpo43RLDGxKz+PNL7bXtBPogQ5E8nuUON5vppc9wCLo/h0F0k06JmVHLWWHdi4CPXeVxxkQMhnDUzbOKazD/7K4zGOwlVFH3oTtlsRabBH1y5jLd5i/Zaw8fFkL6iQQzS3GaaZJU/OHFnogE5mALOoP0V8E77pIOLZIsSr4GbKs88o094qlCAaIcSO/kQP38JO2SqWMUubTq6JCpHgfv7wF01Pn+UAwcN3qW9VK9ghixv2VdEXzA9Hy2W4wxmpMgTTIHpjonVSiYyHxIqoCf1RK85wxbg4LA6rykxUCJrqPq2d94gzRYtPlQuw3NRt31l67AZMSpOray0xkvgESuBILiVpU+yUHCm5p2awWPjp1GNTVisLyjYMdFbg418sqIJI7RRQf7hh1NaiQ6KpvToHaJNrCIRjPcCoKVtxXyBeJJ+ftctmiggO0xBpZ4/TVVZ5TQQSopj25NfBjqaeBOgb6pBHn0txrXYdPTQ+ScAuFABdvWBCD5bDwo46FGJbOZfxfFiikQrRi7x9NroQkonDtA+K/PUOwxzK8TRUJJQLgkTBnwo2g8EIoWxBf2mRfwJs+iLpWhNbgS89mgtOX9bJiQM1nMq0IdIQxJqBqS7novJiSSuMSY0teAj978zSI61/0AmNd28MC2ZUuLIN+75JBpS+Nw4Uz6wL8I4hP/XrRbcjZuJ/9M5SW5iClhiId6ogOtNg8tyww//yxE3O9ZlREygNRxV8urSRyfgUOKlJsoJVNKhlKtjC6R5boEsECp4B0ArABQcykzLNy8qA+wRXPGCtLJq+ck5fuOzcWjxO1HbYWBUA2xJHtJEqp7YXryowE8ATt90iaNK0OhteCsb5a1KgV85xCwqpAJFgy7XIeD0IJyw9pZ9jjPZBttC0stQxM1i84FQqqlxFRV3U9QFxy1cEgP5g8AqZG0iMoXPRVDp6ql8PS+YdZunxHUvW+jIEku4a9VXBgSwdpWwWJHYH0xBsZAgOMGvAmUAeVxI3niahPAG+ALHF/p+Csg482B3Dtgau65oHTucpQbCL3DzarhImguNYQgJ0XWS+uFIWPsO6OEQ89BZ3i8hd1hudhEMIaIzaKrTTyZrwMxMzFa5r7seA+r3nr3KzAyXuZShFSYsojRcffcF7Dx36SbNmLSvNMTVFBgFQlU10qHSFx0O3rbgZASfcWiww9mSgLkWux9QHM4Cmzf1ARsKA4w1bz4vuELGJQM7za5AtGv5tpemrbDXVSmZDJM70/CttjwQGHgKm/NE+r2sALhG/w60QErJX/OOizsgsYqdTN3x3qqsRvlz6YbtGwkrkQ1R6J4KEabhAKt6CpnUn9RXefSU0xxwbxbRPvOdS5TE7iOrsH1NhKKKd40Dr0sD2BpCQ+DL6o8u8QjfiW1Oh4KJkamLIVJJO6IrORQHJVLFDJgAD0AjYhBxkgIzQfMoTOhOLy+pEdwCC4wEU4Eh2ckc8Fa56hKUwNIKBgF/ubhA+QEfOoA+BGNKYyQ9EqJDA1GcLFU5NlFh2ULNRcVG14GNW0mR23TZUTKJUkeEZBJ07FkGYyT2uJ4mmTIjpOZ7UrI4IWPMjIx7JQFqcCK3YrNJTqrKsEho1chdmpx7ZGjAmM6b0v0ATvwO+g2PPPARYyIigb9FGQcE3mAx/AU5SuqiKMbH2dQPbkroXPLrVe/TXO3M1fXxhltl5VHOa1ACu458ip+SMELx8Gg+Il6d+cv83236MevAjgOA3/NCJFA/RvVYm3FAAdrEVCyQ8IBvBVr9yHQAOCsMXUwOwaAPhE4Kp+1x6Ljs7UKVyxuyZ47YRMfDEBe5FR8blMqzP5BCKU8MYnKaKuihYoAAQBRwk0GFkHc+ZIpcxhc8zhBhBoxPJYOT1gh8Il0kjK79DUe1BCiMgwexHpyXPMgHRXkdU9kqolsobXxYu/qSIEPZHeWCjUAoVS9BQ9soRPMi/8FayST1nJQEDBMtklqiygEEXoA6LPDPybyOdIfjtxyR+y0AhDzJQu5YLOip9XAc0/P3HA1zCJop3NAO6sodw4TdmUR/HcgfSpdkiqlmF8UZcrfb5FJJEJbRN4VttlyBbmLT+TuzUYBCna/YZycb7momqEJuFNQvaKaoUUUFBHEwNSrChexUxhHmNimCq5J85P+WhuMvcdvKslW0oqRN+wF6m4zKBZjuylN/sQU86upV7k3ybcdNPKl8saNt0e6W7RV2cgnNUdYchp3WftJeZlA25HU3hdjap1otWVYEqKrLKGqOkCkUXH3S9EmnercN+i82n1rdTBasiq0It5LhuvT6cl0q+/5TeA8UvjZS+zxTcb2/vYBgac/eAGxU6rTRTxgr1FbCDCuk7BzAxqHa3ZNOdAKGJRjBcxY6ngXFfgQALLpyJLCfVbzCkAQaABiTAkCxvgFG92tVgzSwY0SecSAwuOsFh7Oj//vK/9mkY9sEoyZAQas5YV4PnJ5JSDBtKsDsHlZ50f7VoJAp5aJr4N2btKYWiOP9D1kaPFotQnAILlbelJrQDvmoJfG7v6py5pw4ssIBmRw5hlyNLIPFvgHjkXWKjlZ2ztO2164UDajI+kQS0BS0891SOD8R9jVOAgh2DRyjfkXSxmoAFkiVWSBxB/3M8BKokediNJXmTK3qLJ0FSs9iHk0ZuUqA8qRP5z7ySkL4N3U6nJzH84zwUE/xYaaMFNYARYsBGJI0FPl7IMQikaQiBqiw94feJM1SHtlSFW8GLva60mQSchtQZmIHqBSUzDeBxFZxsY7JGcNxUSdAEQIFbVyHSlYCV8v4EaMBzEgngNxcf76jYugA=?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,d09GRgABAAAAACyYAA0AAAAAQIQAAQABAAAAAAAAAAAAAAAAAAAAAAAAAABPUy8yAAABMAAAAE0AAABgd7OYeGNtYXAAAAGAAAAA6QAABixcYWrGY3Z0IAAAAmwAAAE3AAAByDcNUJlmcGdtAAADpAAABHoAAAe8B9sximdseWYAAAggAAAdyAAAJg9vfkM0aGVhZAAAJegAAAAvAAAANi3oYXhoaGVhAAAmGAAAAB4AAAAkD1QGZmhtdHgAACY4AAAAtQAAAMz4zAlTbG9jYQAAJvAAAACtAAAA0AADw1dtYXhwAAAnoAAAACAAAAAgCbsY9W5hbWUAACfAAAABCQAAAjS6GY+LcG9zdAAAKMwAAAAMAAAAIAADAABwcmVwAAAo2AAAA78AAAUcXt6FDXjaY2BmEWFuYWBl4GCdxWrMwMCwGEIzPmBIY/zPzMjEzsXMwcbGxMQMlANhOPD19/NncGBQYLrDHvb3H2MCexgTkwJQIwMKAABDnAsyAAAAeNrt1TdOA0AQQNFnsMnR5Awm5yAQogMRCgQUpIIOAwUSOUlwKq7BcWjdmDF3MA3e0YbRajXa/1daJFEefUQiRmX9kcUq2RlzFRVpyUQuNrLWpWQMmjVnwaIly1asWrNh05ZtO3bt2Xfg0JFjJ06dOY+zFy5duXbj1p17Dx49efbi1Zt3Hz59+ZbL56PWX9QodssWPRKmdQapZjNajGmVNmxAh15NuvQHwXFlhoJlbbBsCJ9TwbY6zKbUmFSnXZs+9SpUaoy3kAniE+aN6ok7lMyXzJfM/zPzugvfQES0ArVfcpH9ALXByCsAAAB42m2QwSsDUBzHP783JKc54aLYYaHZhJayKS2tKS47jIODEJeV5KAddqAcRk0pR6UsB7WLfwAHB0dNWSFL7SDaSbvY8/ZGWvZ9/b6/fu99f9++PaiiOUC/5R7q4Jigq9r1veWi5Weo+PVnTVFJ6DerjNZmdfD7YuGkw/a03fygAVp/qgkyxPBLhksZkiS97JFgRuLippN3GuNCQpyoJ0eEFAMovalzusIjAdq0S1/XpflDUF+pfbWqwoypZcJSkLzcSExe8MmX3Kl2STFCWbolTdDoPabcssCGSThMVnZk2txsm1rimCmSRuHBS59J78UpUTmVEsiDrEnR7GVl/l+GsvFvkXNZJ8eimUPEzSlQMp4u8UmEOeOXNP82yBGj+pZxh49DVshzZvR+XtnSu0zKLHwDBeFU5QB42oVVzW8bRRSftZuPJpuw/kjjdEqZZTAENqmB8LENgVrsrkViJbIdR9oNHHbDRnJ86rkSUm6Rxvkj+BOeORlOPnAAiUo9ca4qjo0U9YC4hTezayeNgpB2xm/ex8z7+L3narW1+c3GF+sP7c8/+/STtY8/+rDyYHXF+uD95ffeLb/D3zbZW/ffvEfvLpUW7ywUC/mc8cb8nD47c3t6anLiVjajkRWtBCXH97qw5ISgc5cbDPSd8+0KkDw1eY6tVYLVVAsmLCCFOhQbfp9U7QAmresqO5AtG69MNN6mzINbZfz4VhTDcss3ufEnHcsDtIG7jm+aFDJl/DZRhN9WxGIwGsg3acLZBNLw5RpcvLCRSWwzwL3lw/3RMQhucvJnQi6G19zc0YTR15ccF0ixT/QXQBak2rlNgGzAsoWOGEip20gFtOIr0AqgLWyjy68/Ic2e2zfkwIu73IuPMKNxeJnT8ySjJhNMtPzcGpLK6Tr81vT7szMOdw5nkEEUg/RnZpEzKxl4xeO+pn+lKSKje+v9DJmew/TlpbueXF2o9kIkuIt5Q0nhUjK4GJ5eFRE0G1GFhEqcgEkHphIn2BFUIyA91l8ZitOBQQ5CS495HH3nQzZChT7Jlr1OG+7VG/vIwqdwhR0my+2qTRaPeR0m8Cx1Q9y5K4v+Gj/uHIYSJlrIXZTddvwTc0ghj78e5CyYQ7W5J3/RrPBKR0wehThh8CO6e0Vqyh1BUELXhcfxNbzM634tS1IZl02hcTNWxan2IgbHB90Ee9HpCP+mMED/28TqYH3QUhmmqYzDrnS5G8kwvS4TvUMV6qkKDfHKvK4rlzRE9JM9tN73vQ73Lh/EwJHIlq/bmiYsWdJQCE+6GMXofeIyCi79lz1BLQ39caDaVj+krWqAL1YjN0hZqcK+NJOS0A0CM6k7qsJU+WTiAWdC3jhVhqJlmL+ibLi6Um/5nktV9JBx/C/PSvQM6XpjzNZKqCMqZzTJUX2X15sJCjqjLWwnDZwZVx5VU31169MSfYp0jddCIWqc1UQoosHF8QFnBhd9XRePvZCpzteQ/0uPQu00ACPsaOtYZIm3WqsOhea3sjw11omSYfGImzY1c8FIp/Ff4rTPEPGIe9lnwniJvuk4kSiryfEywKlAwbBlm6Inez72wfcKs2rD/tjFy6nslGxQ9o520wQhGlPAyLnXTLl4iWnKHuoNquQAD3Dc9JMzIwf0J1KtWFi7UEqGI8nCnpQcjyRj85BjrUr13f/B9FU8ixzPs4cVlX81bmMYtjHGf2yYttNyFxw/SzMplaFZSc1YOL42YNFShjInOCWFwdkzDoYFE44/pBsBM3I43rQxGNIbJUyNZ/x3TQ5RUjRA2wDtjuQTHKpqtmcXbRSODZknwhRmV+NL/wnizs1Boo7BMU6a6OfyXIb6h5pt6cgu12RTUTPR2ApgXg5mmH+pNgyOOj7DMYRt21QE81hHVh1Y6Kp5ENCr7MHF89CV8w9dlio0xTfuwfU01NtjquX/QJ8Eq4T8C2CVNgcAAHjabXoJeBRlnv53VFVXd3V3HX1UH0m6O527k3TozkECMSUqhDsgNzSgnOG+xYWYBIwBBYVBBhD+DBBINIq6Hjuog2YU4orDDo4YdcYZZAXHOVpd13FcSFX2q+oEo//Nk6eqryf5vt/x/t73/RogQH7QDBYADEwAwP6f1KsAqKfRBHJ9AQDyCfA9ADQApu/0N0FN35+ZJ+lqkA2i4PFXgKfvU2Wq2Vq7OH1T+kPpOBt4TTnz02BaTjCQ0wi8JV7FW+elOOwd4hKOSfZRhbZGSSmRlqO0NMs+pdAlFO5bWAKC2SXZKDtzL3LYpHZBijjbXRjUqF3Gb0PPWu/5CPBEfeOTldXRCPR5hPFqV1JQu4SeeXMTycvnpcqEcE7408UhJYlINhPOLEZiaU440yTGXaGyuBguCwXdLidjcrtdJmc8Vl4B9ffDInnIPFnUu/LxRG7VpCHe1t59R49SMyF7ePPqR+oYry1kUluqZt0Rrh979caQ+sPQNr4cqS3RKHUlerZpQ0dWbOvKi5VFIfQv0D+1XH1XIfGJ9F2nQngCcAI/WKfkFThgtghzbdActLgeIq9BaIXbeYUH0IXTQT1K4xcjS9B8pq9LkS22WjMDOhSXZHV1LCxhrlrdnv2SAGqSNcn+ADQIPRGf92IkAsnOjUDMTXQJyR7yGtl8IgFDLqfbrW9RZkKZWWWlIB6j6LLScKbLRYXUvzmrIrPOjwv+WvvyM+09WPbFy9CknZ+1AJ58YWpt8eYlYe2/X+yC+PqR5MqVSQDJfgCVj2uAC1x4Bdj7vlAayhnoowtoNJqFpfY77Y/bMQb2NXZkpk12Zqidt9v4HRTjpCgG2KAV22123tbKmpwsayIfqLCbGGzmqSYHdAAQBAqoAxSQbSywBq0l1j1WyqqY68xrzE1mykzxwG63MCbJ5gCY7XBaeFDTlZRjNV1SZVSqrITRxLlEZaXQk2g4T+6SXBlppYs94yNsg3BOj0+rvdhjPIkMKdGfzyMBSoCh0I5NOAxJVbjCjvLystLcshCVH8gJVOb2/I/2jIJ2r3hznqUFzsey2ZE+8171j1jOy9Oq1bhnI5NHYmInjXCVngY4IIPhSqab77C5TC+BqKtT6JB4cwuWT7hbeMnepvAeL9+ysCQC9eSRelWTl5MknZ+TjKpdZFExvSzDmTllpeWwv1JjFWIcHp0y/9SqyQvb4Mtq0Y4dcHLT1hZ62t2jx2you33yfTc689GXef7e35IElfVdwZ14JcgDjco4LgADQW9aLWOFbCZ0WXJ8OSgHnAJ50I3z/A/ZHe5TLkax8rXMQyGlwF6P8kOLkdN7VXTn5OQ9nYuvZgkOh+tp4xWyyp6G65We6A/37kiq95KRnmRMSF7Wey+eGFIyNwESkQTMIR3HkOqTM7CxqVzSfnoplpXm5OboO4zH5AoRT3Z/sTGzoLDo7K5x+T0vXzqwPWK7enJWdvSf3X94ctehJxB4Yne62xt2z590x+Kq1hP3LIGNjz51R1qYn/pi/cMvTpmt7SPbDvR9hyXqQ+AGi5QQJWSEavdYjlmet2DeErBE9Rs005xg2m9jeeDWm8tv5mvdzqPY7T4FeO4U32YTWxRTGy3TixBJjzD+c5/a9XlS6CH5UXsi52u61K5oqmzWJiKQYcLBMpKeclARJ6gSFp1kZxVYqnm5Sbu+8DSMZxS1tPDOikqY27X2D2hkngitW7SleeqVUTmdpGTyCSy8SmAhAsrBbxSBFUiaLPqFDrvCKHyGtNZah7uWyYQWi8+CWA/B1AgIUna+sKYQmXFhC8hxyenxFrMyNGcpAmYCHxXmxYj3Qd430dfnw1FfjfGA8vmCTFGHXREctfboft4asCKrlXHsDwpgYgRG8o8ipnA/VXaQITlWL18XLqUQ1lOTJG2VUD+IJEWpcms0sXadATL9Ob98sVI4p5LnXXFftUDAJpIgSY8YcJvbX8IkwSTZOvD+UNbxWAZypaJFi0aFuAgCU6/O/ubBWbt27T3bfbplYd7kWE1gxYzR4+e98dyrX64poDlHvvqVkpWXWZ117LUZM3Yu2dgSenvSsAw+uHrMjFm19y4vnTh9ttYacN5VBwPevOJXpvQjby/pSjfIBKuUuyg2i0UPsdBmKjIhG1fEIYES23hKbnG3uTIeNCtZrqUoTEKYKXdQIRIN3OnqAC5Ph73Hd9DKOzv5DhGnevUfSf2mXk7GBjpASKpdXdeGlJB4EERJhEKZprIfgjDQxtmpDRu7p3q1lnUztz7wwpXfddx/qBWO27WpUX11hCcnlu0v8c6753+63vivEYjN9954fwq6N31YTOMjQ0il61jzvoE1QxS/BXdAl7mT6mAwaLO0YBq1Kdhqwz+GmNSiY0NKQoMgBb2vDmtogPc9MLE5n/qb/m/IH6/se5+xkmEeBKtevMsLvXoZ3u7y1rYy0MxAxuw2o03mh8zIbIZ8oCZA6jBw3NcUPE4Jxx2NCn/cmkmtQiHrciTvNTmkDIDt7QEe96N0MmL01TWfek24pl4joRpSAhKkm3SwYPSwUOHMLIIMooHEYmpulemTuSzEWBet0vpuvqh91RA+hjfu9tcWr7q25DGo0XbT623q809/NHH75u14VTR687eza4JPPI3o33wQJVuyErJyJ54F0sCSV4C37z9etPHlnjN9/6GUmq3lsBanteEWP3fCaRZtbeYWu5LhX4rS7YuQHfuxuQNyEtvhYg44O2WB5J/XR+/nJPHGjgaST4LcdV1IJoXrZEORiBHl0h+xjViFi9SB2yXG6TvVTSOrhygj1Q2NjbBh7vInOzedbshHY5ZWqq35Bo63btn0uHo9tXQKkaVngPlKVZSr4R7jMEc72tKlFtnnbpMVnv6K7qOxBQfpehSQFyHJ3eFyiQcy7PbVLGRReqenw6ev+fPLZCBGL+tDZhBTILXRRQjEeZIHaCyvv0crcvVsDF48mtbcOnZm/fjauQyVFWtRy8jaJ/z8XnTfxTkTJq+efZfHRmUudGqh1AY+I2vPJmEfSSpJAquVEQAKEPFcgEOkijgL1wygE3A2ADFkT8N2i2TlxNNcO8CQAxZTEwuEJkW0OMFq1A/flmhCr50eQngIIBM4qiSbuiZ065euVraYzPmGcylwTkAYj92GCCqH9LkeFumR6mbX5idens+U3fgaNW7bfexuppyuvvFNzcuvzlffou04d1vH/fAmWbS/7zqdSwLuB5uUsXTQzJczMVIl/jYv5F1wSo1rtQu5FILErhPOFq/lhGJrYXlvnxc5cLp3KUpjSQYcHUg8QLl9BDq8tk4n2+FO0ZTYd136kE9hBlmn0QlJ4dtkJKEzts8HSsdIQX+TGig50LB0rvp2x7+ualsGJy5q8KSXV6yHc9asXrusZUELGpPnV5vvKq5CG/tpwAgS/qUk/OlgnlLOW0/abE54Evg9x7yuUayz0asESHAzvMuRfaxjn2Iby6bJLCHeTk+7LJn87eCZNNK11wzCrRNNo2kjP2La+nAwKEu4GBPmfBvSiyXHINEDhUMvLXLc0bBl2dyF66sJR16/n32hd/nhw3QOPrqgaUmOegyNaLlfXXh0t/q8QaEJF84nJV9DLyalX6L46KcYC2VFT0EPOM49jBl4XME2O374J+BGVtmTvAVuOtUV41RN719Pnty54OaeX0SpI9HA+BvvkIlQ23eF+p6eS+ZBEViq1AQ4CHjI02m+S06nrWAnA8I7bUrUthUVM1tQ2iEgl8iKXCc3ybQsi+bwIVB4CGNzxiHRm3PIbDJouB6FD/SKjCaStwJkBCdZmRoHOlUYIN6Sy4mogbFA+s2kIxyBOB0udACMxzAYPmv8b7UbUOn7O5TWX9T2nD33n2un1S3bqCy+e2vunFD1qEoUTfN+9sJvIP6rdvUXV7Vfnn508+SVq+5uiGSWj6uFLaiqNXaPFnmIbFgi4fyMlIENiIQYVQiCIAp2cTfNOGmaEUQaHecZ/LDVDI4rJqtDopcggRHZp2iegxzHAGx7CngYBtSQGBtbJBxIqtQ78XJXKvyVXWSrla3FBqsGQ/uzEIIhgxPFoRiG1Ge9//mqug+9Bnfu3r1bPUKpvVHoxf/orYpqf4a16IbKkIJd2HeFZun5oACsUYbZYDosgtjrcrmlTCnTdSwP5rkPZykgWBDIMrFeiCgRcN6TvuBJJY0rCALqkdX6irnCiL5MQlp6fNUXySp9SQMtRB0varovE1FEEpQ8lyBrjkbFuNBN6pckCIkE+lLYJ1WUlxP8o8K5mYwprGuBuNulg7dsMBa28d3IzjVr9x547+AqhZqgffzs+Tm1wdgUKkI9/IeVbf+vdMftdLReC2lv+JvPrN+1Ygd0du++fzo1J8HePuaT38VDWWFxms8fIbmxahXUFQI2PoKV9yljd5i+MCHaBBexkKYWUYj3Qwv2P8i4HW1OsQ2E+BanksvUoxznIsQ7OyR/ZqjDHj5g9gY7gGK21YKMg1jwEcoiG4Bfo16KELi5lCRzN3arMPtb1xi9uvaB5bdwPzcnN3cw5jtSI0wvUDR59pYRRz/86PjqlS6bu1WNE/Qfs/DgCzVVldWl2Wnou+KCb154XRtpZ+0am59P/ZKg0Vr4Zn1UPReP9xOxTsJ1OeAFdyqF76CP0V8Q7rb0WD4nzNxaYyU8wrodO7ebFT+uRz7CweT9jFvYD/ql7i2S1b9wGKRcTioUJF2VZSj3AVJVjpZBM6zQ3tb+qalaN6yC9+aVlRbkRocW4Qk33jt79S9n3/1erUHptRXVY9S/jaysIssjWMm0kyaxEqZ4h5KXQNDGpDMJBlso2wMUYI85Gi2Kh1qNZMty5DC3s5Kkz6p+P2IQCUimGt4RCgKXE6Tw6AdjYQT+JxwFc7Tfav9185PDh/GVwmWLJy8YRVdrU/78nTaOAODNT/G9m2pvhsaQfpjSdx0VQT1maYodPE/Y6HNk8NjMzw2An87qfiIYR8zb1bRo6a5H4IQVtXWLlk8YvYT8oVDfe4QFV4MAmKZYEC3RmTTmKVpndtkOb61b2GVZGcw47ktrVALHUQitQi7HXpstw0MYHExrz0jt0wC02AB/O58UvtPhDUTIfiFhagwzGNUMrUeyIeIyUkpU79HoPu3bo//9p63zJtXfNysjTE1Y9g77Gj5K23sbNm7bPLb7wTn3rZwyfRNLjYcUrnxVp21H8FUUoG4ACmQrIiZEAQGFAUTovKvgJgiivj/6kkbkL+qtTAJBhx0hFNAu1s2BudTH30NvX19qnpM/0gZ43clSQOoKtwMfvP2H58ChkEmQEbT4s2GGmAMiZTBSRtZwJxmiDSR0GeBnivl6GlyYtiENpZ3p+1QZ75RrhSAv1cpBm1TrdkkngQOaHQ6f+STPQg9m009mBBl4DNt9jVgJ4OXIOda7T3GMtTPQTuasD7VnnIaSjWpnn2H6J+21waMW3iJohO8YphZJwNyE2kVYfCQCiNYa4PIDQ5cwZfLcKLZYVkWcbrjx9qFDtL3IlPzWkz97TySy8978HhjLjuiTVpv96Bfqa3s71YV7j6v7v35Pb1ICRzfwFNIDQbBSuWOwSkp/0Iza7DJ2uAlXdimZRCeFSI8G5Q6aChxg3MjdQagFUZgEhuxEKwl8JwGoQTBEQEi9FEv+iDATKOrvF8PoGKQY3fFQanaQvjZmInVDrdz+8MPHPrz0858/9tBmOLKhQf1VdXTkyKFaRT78ZuU/X31NnbswPf/mZJSNKmON2pT1JHvVJHvLSPbsYDIpfE7iMjlspzi98LNI+mwn7exxC8mRhWRIsBOqSbJkQe02khcz1c6k6v7ajxr8c33JRtEPRJ8sVHcA6GU33j92DP/82Q9gOWdwmejNkBui5/R19H1IV9NLiQB5UJn6NIR7/M/7u/yX/NRCbgOHFgpwJA2nURBQJZRCNVEEcEpYhcUcJXD2k4otDQTlBkbJIHwtnVmBQDDNtxc7AlyUQxxns0p7zRQJNFHj0USN2pOyAo31+rzCRU+PLxmP98tSokvJT7buXABRACHdfQkb8pxhBhR59Ybvz2hvaIvgPnjne9svRh9/Z9EQRaid+vXrf3+8GT4Kh8E7YMuKZeoHP7u2OTpuQu+u9Yu+J3skCI91NyMLPKDUMKybRfbnJBiQolKN1ChRkl4ZkmLNCvJgHlgNfgH6AE10YU7GdkbJZhYTUr2aEDEem0EwSzdnrOTzWaGrmNBoszEDVMPlJKPcE034Lg7Mgz/pSsar7/JiJLFWN56y+8lW1iA5Y/hMg2ZEBX519GutfyPko+Lrtl/Oqq2dO7kq3U2VblKiJaNH7h3auTTx16431QdWjZw57Y4RcxgqUnqXJs+9c+p4nVj3vUM9STeDQrBFqSXsMRCGfHYgG5lpR0EBOFlQmDHO5nEz47Ic7pNOpdi2GhU5VyDBEXQgh4OICNdpp3+v6AgURAtQQUHh6Qjel6snsCepJ1C31hL6HgeSGG+47EkSopK8HEvGq3WgM1IJc7L6vTXKre+TSrlr/Vav7rnkZok643STHFNzsfa7o2MTw6bA/DfGPKt9cP+vTr4Ur7+yob65bFabtgPmfDL6yfVn8N7unsm3x5TiU3tOLD/5+wWNu1EZ88gbB6aPzB81bGo3dP075LJqH9EEEgVGK6PCuIZAxTe65f+FctDpgRfS4AUvzJJL5Q3yg/K3Mo2jEuTFiSLixYBYQx40irSF9oheQfRQQwWvdwemnBhTPIY8RaQfBW3YI8utkuiUJJF8pkL0OLy4KQNmAJESzLIE3EF3ibvO3eTe437ebXIbnjECmWscTSS+AmVl0rzYg0VJzgBY6gg4BxxiubKm4XxlJZmcCaE7Ieg28eWLsZgufisrCRskApKEO9LvE5MQt3oE/VkE6mLTiPraW3Yxw5jgrdJyy/GKQdZxju4dh6vGFWrD5rZMXbVy8ph6G7VFU8rRE9M6q8XqEXAGli21M3qbX1lx97R108d9hfm8PO2DjUMdZVGTbiZbCB0JEdxyAg+0K9axruUuNNYBxxKtfKbva+Wo21tbLkEXhWXsoRmZscnQQslBUZaGYllulhxOSfZIDpmRXcw2QXQSzk/eq1hDZAzi5YAcla/IX8l95H3FTgaYLErYyQh7LJC3QItNwQ4ezUOrEUZO3gnN2Odcgy7ZCCUSbBTd7uI9kPcEPFHPPM9qT6OH8XhEbLFhRzsHJEnWDbJ43Ai5LhfWGnpB9+X7Ja8ed59wMZFy571R0rUR3ZRPWfREyHsitB51AIaSzwsmevhwwTR8uM7SycgzUBeHjLonRJUQdRiCcYjDmAn1vnugUYtKy3eo3w27PxcughfgW2N6P/iY+jAKVw6vWPYYjEadp1fhKze+gUfQGnUPgH1/xu+ht2gGOEDtK4AnseXIRKdZou8dQXAGAkU0WyxBs4noDodo+r1N/D0GUfUTgjspIaHfSEXpjz8xzlsihi9MqDRhzrnlA6IBvTXn4JTJcyamZecXrV1XNXzzPfmFhdT5/fOGROK5P7t7SH4ZoSqGTUXW0qY/+hFVyYLTfkpVctPFtGwYHERV7ifK9m2im3NBszIun4Mfc/DfODiWm80d5l7jKApTNN6WFXZmZYUpnEUEOwUydprzXZf4PPfzkiRZCYSEDgGGrD8H+Q5ZvehIDpNlIvSrpkan4Ib6U7tjhrxKQkJKyG+3WNkQlYn6Sx2q6FnS/TyIQiET2bzB0QdpXVe/2NV1hcMdD1Jv363Va2+JrY/+BaZrx7WPLny6eurdi98Ys3j0rLSNM3bWPPUJpOnF2q6jQ75//9ObP2uevnbFtA4zk180rBrRLXVovl/nt6Rd5pN28YMjisXvgLVOOIqGTr1VJtECzQuUEHVAp8PRLFCkFyjKQdd4J3rnebHX2QRKCLVMV9g6FrG0wIsc3aTwdXwXf4mn+DSedmKBY9vNlAS8QrvfYTiZsVjNJVLWciWJQiLZ06XLyAR52K12J1JamNJhhFQvNXw4GDrUECxEZIpEFotCqnDLxFwCGSltUBZi5n+gne29fkO9seGeGQ2YRUVr1hYhD20XtUO9y6hatVlbiqJR5tJWLG2JqgDWvv1mlCDFOHQG9RJmoR87DVPyd9mO2J6x4V3iEfEZEW+X98ltMt7u2Odoc2DrR4z0EaD4j7DrI3M0deh0WdcPhgocNCsdxvhIDRd4cve77zz26IV3Hpu0dl3dpHXr6KXv7n70woVHH72gXls/qW79+rpJ61M+pekEUbKF4NQrID9lsebpFqvbbC0H+dBLF7ZFWpBiy6hFJ/BITp/wIuHN3AlLi11/1X6CH2kcysR0Nn0i5Er3trlafEqRbxFy8RYcoX0d0OZxOc0d2aER2aYDudKBsBDs9Hekp1hm8pJ67hohywR8dF92kC0b+fZ6RE1dU3TzlkE76Dz4/zJr5X7D1nRC3XJXWnp16Uj1pRHlQ4aljNvhB9e1P/n0gqMn73u9IR+NHJFXre7Oz0d1c4cZ9y/z/Lubm5vvO6J+qSt9on//aBxEBEGTMmW0eaa53ox3MF8wiGbgEhOk8SJMsJkIfvlBmnOnO/i29BZByaTrUUhYhDLSO/ItMy2HLNgSOMi6uU6hw+5K6wA9voNIcHdKHY4fn0tcWvsTqj1I8Sd+cHpzXTnh/0Puo8nH1pz88C/P7Fo2aaa2kOw1/MsVL8wpzququB1Lw//x2tneeQmvcWRwswL+fXu6erSS1MAYyKBH0E4iix2KGSqIoiFYWGUcUhNghCExhB5R30C3Q4ZAGpFWfR8TVTqXkPQWpbbeBUdGpkW6IxgVS8WZxeuKKTMudewsrAaetOBoJUfggjVgK7qN24L86YeVcDifAsHq8qrDVGn5YZbiLJRbPpRvGHI93vMe4XISxoCgn42nSOPWqM+TrNRDkuLE45NipVc47+nRD0VShIpBg4C74jacOrdiTPJgYzwrrhsPDGViUm/IBp2keuOvnB0VXnxjysa78zOOjzqxcGpB/IHxVa0RKidv+rKNM6Zvg4HrMAwnt2s3m2bOzKfKxgzZvSe+rj4C33tA+2y8mD/G2/Dr2IZp/9LRtL1xwrACylY/bdb9D0x97OJ3lx57aaXfmRak0m3WQB0ppuq+KzQgkdPNlClKxSYKzqDgZhZO1w1/D5qBsMkiW6aTWrHuxM6dZoU3Qyf2463IZ96C5EOMVzgETAO+Sv9RgKHFDI2gmyuGOjCuPzFXjkII79E6ta81TTsFF8C5kXhpQe6QqgJ6rrZC+0g7r20mGiECC+CRm2WUfFfVbaNufjVq+FD9gJbMtzMEpkVwu5IF+NNCE21pZyWKaxcwbALMcbrRYm/izccVi+SwNN5yOcigUZM9yX6zxSekLGfCb/v7lWQiLIboMxUFz/7i2d5F5FJQRh/Cy7rOBW+GdCUWPNcF3ycD1hDzzHtkwKb9f17AVfjhjwbs3FCYyciGIfqHAUvGDOs0TsZ+payhvLDU+7gXDTdBi+lhE2L8Pv+21JccvD5fs4l1mnx+E2tivBj45vvW+LDP66OAHZrtbJNb9BwHLkJ1XSE/Okalg+NUY0DJDKxCLpYiisfnteMAFtshYxKkDHe736uPHbL9rq5+XqV/seEHTRo3vvRyrTuuNnTP1SeQN5qQ47e4lD6dW43DEZLbtf2mVBgap2t6CGMDwwgaqpt19t73JKXduV2rLJyTkNXepUuijegfUIQIXWhri1J1N5upBrVywdkl0egnu3FOXVRdhA4TuZsaBEyABMkB3lQ4jzXPSgoyDyFOt0xWcDbOYtuGsBMhbOG4Zop2UpyVoinMEzHbyD3GUTXcRG4e18dRnOJw13IcY0NAEKEoAgttAmyQzOn57BqWZlkTDwg3dYE1yGlaiTgbwjSmJIsIMN0umfCt74XIlakiF+OE+ZPYiPHULcU940aYxqfiNPDdEKDb2FCHBEzopcHsoUHt9Ukd2PaANl97Xatajsc1w8g7Dvez8GPaHtP+1DuStkejvb+GfyxeEHhBt7AkAPBnRCTZwDbFv4F9kH2cxYAVWLSFIOVhhHkUQEQ3srojESORQpg1sa0QOSFrhohFJkidgrTJegooPKhHdnoxop9G+0287Wm2A7pICzdc8+iXAazvErqNszHjQIw1cg6HDk1p/1AIUph0CtSPxvBnvVH4mvZuSRR3anUrXprJRoko0f4dLuv9K569dcH/AnXj/WN42mNgZACDLXvfssbz23xlkOYA8x9zd0+B0f8+/f3HuYk9DMhlY2AEQgYAZJ8NTAB42mNgZGBgD/v7j4GBw+//8//POUQY0IExAKZABssAAHjaFY2hCsJgFEaPd7u/IsOwapAFEfmzwTAGwzBEDGLwAXwHMRgMvoXBJLLkK5jNiybDEHwHvQtfuJfDObIBuYD7kIVzfOgRqekFFZNgxCB8MNYOXl70XJ+proiMifTEUHP6eiXXrDXWjMIW27bGR2GFd29yObJWTyIl54Z3MGt8eiPVA2nwtOaX3JzOebpS/uqmYZ6925EEBYv23W5zSsXc/jNbqhWDxtVZkriR9brEf9OkIAMAAAB42iXOrU6CARQG4Ef8EP8QhM8fRAEFMdnd1FnsbiadwTvAeQU2NhPBm6BTTFQbmw43I4E7sJk4k7M9O+m87+F/zuYW7si0WbwIHyRDsk8sfZHrs5wNP6y8sXrDWhJGrHfDlPw3Gy8Unik+hD82eyFuSrFLY8pl0qhLP9m6Z/uSnRN2T6m8svdLNTKq0b3/zsGA2jn1yGtchQ6H8cvRY5jQrNO65viWdmEGyd8cAwAAAAABAAAAMxAABAAA/wD/AAIAEAAcAFMAAAMmB7oA/wAeeNqVkd1qwkAQhc9qtFTaXpUihULuFTEJxNu6cQOF5Eai91GDREMWIr5AH6hP0AfqY/QkWSgtQnGWHb75OTMsC+ABHxCoTeCp8bV1cMOo5S7pxbBF9gz3cIc3w33cY2V4ABsbqoR1y8wY74Y7za6Wu8x/GrbIX4Z7GIpHw308i7HhAV5FqIIoClcjqXe6zO04sWWRbo/LbH8u0upy8XJ2nVWnXJe2O3GmbSlOmsJcBgul/rZ7vjvz9ebgeFAIEPGEfO0IEho73hI53xwjoZcokGKLI5bIsMe5iaurlNf0rrmlwom1usOGiwkcTH+pas2PYk4OsOAW9e90Dz4nzug1//TAyd43A9NbngAAAHjaY2BmwAsAAH0ABHjabVFtTyNVFJ47Le0O7XTawvSFAh0oC8glUkGXDJm4tUhabXQL9EMrH+xuWyxFYbRFo+w69aUr6K7BmM3GaFx212jManobSLZ+UMh+wgQDGl8+GfEf7D/AM3c0wWQn85znnOe83DtnItf/OvJ4O3/9DczqRU9g9aI/sso7ZUY9q7I//wLqq6+BeUkF8+IymMUlT+BgCd1YQseLaHFJe6VDKAVL50rPl5ZLLZWVdrHzhRIY54K0wNbn0c78wTw7vwBKvYh2igdFtlBsDzgLKFgIFyKFZEEtVAvHBWuhWHu5w1/2vDHp73kdwDaPd7f+6O2TKfs6DfZ4DHa1G2znKd/r7dU5Yr/n88tXDlvw4bQZ64lph0ALpjkbLRi4wPMyk5fyybyaN0u55ZyWMzlzZ3Nqrpq7kdvN3c9ZzxOW9maNnq0UT2fcTUH8456R25N6qLbn9co/7XNU2z99mtbvwx0ou1wG24w55/zdBnOG/izXSvmZbonezRaXZTkZ34gfxU26HhcDVOfjbW1y5Bbvlm/Fja+6/dAI7bztpxVbd/z0xLt3YB3ffmPUJFxumkvY7AZzHOXY7KzBjz9Bp3tjExNyJLYZY0nsMMaGYxsxdjNGZ0S4WCgEuVbj/jd7jJ9xs91HT/vd4ZTJtnHatuCkue1/93z8OfyxH3ZY/D0gvIP+vMbiTz8z4avAXwM+AVQBXwDeBnwE+BuwBvgK8CXgYwCzq9bVRnXX3KhZcB2woZnwB5oFb66TdVZaR+uaGb+vWfFboL0JXL2ELgGpWlUj2pF2X2uRtF2NZTSnFtZMWs2E36tZ8buAdwDqUyj7NMpeRsHLqF5DgXHRd0YUHxPdj4rCmGgfFblHREtYNI2IzMNi/4BjcEAYwo5hLPSGHH0hoTvokIKC4HTZuVab3WI9ZTeZW+wMYu2R8REBBVAX77N28KLTy7vN7fywMqQMKv1Kn9KrSEq3ElB8iqi4FUHhFItiUhglOYaIO8EkUlHShoBno2QMJ5omaYaM4gThknPpBkIfZkAl7FoTMSliXmuyQO7J5+bSTeTX07XAdwxCDLmQrV3NNFgmStAaCc2mdYpMp4m01nQyqXSDRdFMJkPGE8m0XpXBXSSfgLJqV4aM6s5GV4ZJkIlpEghF8YOe8gm/Mdg/RYamzpPhqeyTJ4vQSqVcrugeOJg6FdpYZh48DRlRZQUsc1Iymv/fUzl5BzyZDmQwJj4Sgt3pWeMt68P/KzVsg9M3mpyJJsipGUByjnSEINiD4AwE9lCU+QeGzbqIAA==") format("woff"),
	url("data:application/octet-stream;base64,AAEAAAANAIAAAwBQT1MvMnezmHgAAADcAAAAYGNtYXBcYWrGAAABPAAABixjdnQgNw1QmQAAB2gAAAHIZnBnbQfbMYoAAAkwAAAHvGdseWZvfkM0AAAQ7AAAJg9oZWFkLehheAAANvwAAAA2aGhlYQ9UBmYAADc0AAAAJGhtdHj4zAlTAAA3WAAAAMxsb2NhAAPDVwAAOCQAAADQbWF4cAm7GPUAADj0AAAAIG5hbWW6GY+LAAA5FAAAAjRwb3N0AAMAAAAAO0gAAAAgcHJlcF7ehQ0AADtoAAAFHAADBBQDhAAFAAgFmgUzAAAAowWaBTMAAAHgAGYB/wMBAgcKAwgGBgICAwAAAAMAAAAAAAAAAAAAAABNT05PAEAAIALcB1b9/gFgB1YCAiAAAAEAAAAAAAAAAAAAAAAAAAAAAAQAAAADAAAAJAABAAAAAAIeAAMAAQAABBgAAwAIAAAGEgAEAfoAAABiAEAABQAiACAALQAuADAAMQAyADQANQA3ADkAQQBDAEQARQBGAEoATABNAE4AUgBTAFQAVQBWAFoAYQBiAGMAZABlAGkAbABtAG4AbwBwAHEAcgBzAHQAdQB2AHkAegCwAMkA8QD6//8AAAAgAC0ALgAwADEAMgA0ADUANwA5AEEAQwBEAEUARgBKAEwATQBOAFIAUwBUAFUAVgBaAGEAYgBjAGQAZQBpAGwAbQBuAG8AcABxAHIAcwB0AHUAdgB5AHoAsADJAPEA+v//AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgABACsAGAAtABEALAATACYAFAASACMAHwAXABwAEAAZAB4AMAAnAAIAIQAuAAsAMQAOAAgAKgAgAAkAAwAFAAoAKQAMABYAFQAdAA0ABgAHAA8ABAAiADIAKAAvACUAGwAAAAQB+gAAAGIAQAAFACIAIAAtAC4AMAAxADIANAA1ADcAOQBBAEMARABFAEYASgBMAE0ATgBSAFMAVABVAFYAWgBhAGIAYwBkAGUAaQBsAG0AbgBvAHAAcQByAHMAdAB1AHYAeQB6ALAAyQDxAPr//wAAACAALQAuADAAMQAyADQANQA3ADkAQQBDAEQARQBGAEoATABNAE4AUgBTAFQAVQBWAFoAYQBiAGMAZABlAGkAbABtAG4AbwBwAHEAcgBzAHQAdQB2AHkAegCwAMkA8QD6//8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAAEAKwAYAC0AEQAsABMAJgAUABIAIwAfABcAHAAQABkAHgAwACcAAgAhAC4ACwAxAA4ACAAqACAACQADAAUACgApAAwAFgAVAB0ADQAGAAcADwAEACIAMgAoAC8AJQAbAAAABAH6AAAAYgBAAAUAIgAgAC0ALgAwADEAMgA0ADUANwA5AEEAQwBEAEUARgBKAEwATQBOAFIAUwBUAFUAVgBaAGEAYgBjAGQAZQBpAGwAbQBuAG8AcABxAHIAcwB0AHUAdgB5AHoAsADJAPEA+v//AAAAIAAtAC4AMAAxADIANAA1ADcAOQBBAEMARABFAEYASgBMAE0ATgBSAFMAVABVAFYAWgBhAGIAYwBkAGUAaQBsAG0AbgBvAHAAcQByAHMAdAB1AHYAeQB6ALAAyQDxAPr//wAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAYgBiAGIAAQArABgALQARACwAEwAmABQAEgAjAB8AFwAcABAAGQAeADAAJwACACEALgALADEADgAIACoAIAAJAAMABQAKACkADAAWABUAHQANAAYABwAPAAQAIgAyACgALwAlABsAAAAEABoAAAACAAIAAAAA//8AAP//AAAAAgAAAAAAAAAABT0AKgAABT0AIQAAAAAAAAAAAAAAAAAAAz8AGQAAAAD/1gAAAAD/5wAAAAD/3wAA/jf/9gAAAAAAAP57/+sAAAAAA1QAAAAAAAACkf/2AAAAAAAAAAAAAAAQABcAAAAAAJAAAAAA/+4AAAAAAAAAAAAAAAAAAAAAAAAAAAgAAAAIAAAABAAApgBYADcBpgDBATEBfwAiAIwAewBOAW4BJwAYAO0AAAAAAAAAAAAAAAAAAAAAAAAAAAAAALQBRACiAt4DSgCLACsAAv91/9X//gDdAD0ACv8j/8P/9gAAAAAAAAAAAAAAAAAAAAAAAAAAAD7/wgKNAmgCSAA5AmUASAHiAdoBxwFYAeEAMAH9AdMCEQGLADQA+AEeAZAAPgAAAC0AAAAnAV4AcwBYADMArwGEAUsAAACDAAAAZACfAEYAfwAtAC0ALwApAaYALwAQAVQBpQHwAAAB2QFpAecBXgCvAVoAAAAAAAAAAAAAAAAAAAAAAPgA+AEGAawBcQDVAGIAAABEAG4AbgDiAPAAZAAjATABSgBZACkBfwAA/y4AlwA1/8sAPAMwAJQAZgDaAKgAAAA3AOQAef+HAEIBTwAAQEBSSUg8Ozo5ODc2NTQzMjEwLy4tLCsqKSgnJiUkIyIhIB8eHRwbGhkYFxYVFBMSERAPDg0MCwoJCAcGBQQDAgEALAEYsBhDWEVqsBlDYLAMI0QjECCwDE7wTS+wABIbISMRIDMvWS0sARiwGENYsAUrsAATS7AUUFixAEA4WbAGKxshIxEgMy9ZLSwBGLAYQ1hOsAMlEPIhsAASTRsgRbAEJbAEJSNKYWSwKFJYISMQ1huwAyUQ8iGwABJZWS0ssBpDWCEhG7ACJbACJUmwAyWwAyVKYSBksBBQWCEhIRuwAyWwAyVJsABQWLAAUFi4/+I4IRuwADghWRuwAFJYsB44IRuwADghWVlZWS0sARiwGENYsAUrsAATS7AUUFi5AAD/wDhZsAYrGyEjESAzL1ktLE4BihCxDBlDRLAAFLEADOKwABW5AAD/8DgAsAA8sCgrsAIlELAAPC0sARiwAC+wARTysAETsAEVTbAAEi0sARiwGENYsAUrsAATuQAA/+A4sAYrGyEjESAzL1ktLAEYsBhDWEVkaiNFZGmwGUNkYGCwDCNEIxAgsAzwL7AAEhshISCKIIpSWBEzGyEhWVktLAFLsMhRWLELCkMjQ2UKWS0sAEuwyFFYALEKC0MjQwtZLSwAsAwjcLEBDD4BsAwjcLECDEU6sQIACA0tLLASK7ACJUWwAiVFarBAi2CwAiUjRCEhIS0ssBMrsAIlRbACJUVquP/AjGCwAiUjRCEhIS0ssACwEishISEtLLAAsBMrISEhLSwBS7DIUViwBkOwB0NlClktLCBpsEBhsACLILEswIqMuBAAYmArDGQjZGFcWLADYVktLLEAAyVFaFSwHEtQWliwAyVFsAMlRWBoILAEJSNEsAQlI0QbsAMlIEVoIIojRLADJUVoYLADJSNEWS0ssAMlIEVoIIojRLADJUVkaGVgsAQlsAFgI0QtLLAJQ1iHIcAbsBJDWIdFsBErsA0jRLANeuQbA4pFGGkgsA0jRIqKhyCwoFFYsBErsA0jRLANeuQbIbANeuRZWVkYLSwgikUjRWhgRC0sRWpCLSwBGC8tLAEYsBhDWLAEJbAEJUlkI0VkabBAi2EgsIBiarACJbACJWGMsBlDYLAMI0QhihCwDPYhGyEhISFZLSwBsBhDWLACJUWwAiVFZGBqsAMlRWphILAEJUVqIIqLZbAEJSNEjLADJSNEISEbIEVqRCBFakRZLSwBIEWwAFWwGENaWEVoI0VpsECLYSCwgGJqIIojYSCwAyWLZbAEJSNEjLADJSNEISEbISGwGStZLSwBiopFZCNFZGFkQi0ssAQlsAQlsBkrsBhDWLAEJbAEJbADJbAbKwGwAiVDsEBUsAIlQ7AAVFpYsAMlIEWwQGFEWbACJUOwAFSwAiVDsEBUWliwBCUgRbBAYERZWSEhISEtLLADJSCwByWHBS4jIIqwBCWwByWwFCsQIcQhLSzALSxLUlhFRBshIVktLLACQ1g97Rgb7VktLEtQWEVEGyEhWS0sARhLUliKL+0bISEhWS0sS1MjS1FaWLADJUVosAMlRWiwAyVgVFghISEbsAIlRWhgsAMlI0QhIVkbISEhWS0ssAJDWD3NGBvNWS0sRiNGYIqKRiMgRopgimG4/4BiIyAQI4qxDAyKcEVgILAAUFiwAWG4/7qLG7BGjFmwEGBoATotLCBFsAMlRlJLsBNRW1iwAiVGIGhhsAMlsAMlPyMhOBshEVktLCBFsAMlRlBYsAIlRiBoYbADJbADJT8jITgbIRFZLSwAS7DIUVgAsAdDsAZDC1ktLIoQ7C0ssAxDWCEbIEawAFJYuP/wOBuwEDhZWS0sILAAVVi4EABjsAMlRWSwAyVFZGGwAFNYsAIbsEBhsANZJUVpU1hFRBshIVkbIbACJUWwAiVFYWSwKFFYRUQbISFZWS0sISEMZCNki7hAAGItLCGwgFFYDGQjZIu4IABiG7IAQC8rWbACYC0sIbDAUVgMZCNki7gVVWIbsgCALytZsAJgLSwMZCNki7hAAGJgIyEtLBhLU1iwBCWwBCVJZCNFZGmwQIthILCAYmqwAiWwAiVhjLAMI0QhihCwDPYhGyGKESMSIDkvWS0ssAIlsAIlSWSwwFRYuP/4OLAIOBshIVktLLATQ1gDGwJZLSywE0NYAhsDWS0ssAorIxAgPLAXKy0ssAIluP/wOLAoK4oQIyDQI7AQK7AFQ1jAGzxZIBARsAASAS0sS1MjS1FaWDgbISFZLSwBsAIlENAjyQGwAROwABQQsAE8sAEWLSwBsAATsAGwAyVJsAMXOLABEy0sS1MjS1FaWCBFimBEGyEhWS0sGEtTWLAEJbAEJUlksAMlsAMlSWRosECLYSCwgGJqsAIlsAIlYYywDCNEIbAEJRAjsAz2G7AEJbAEJRESIyA5L1nMISEtLAEYsBhDWLAFJUYjRWRhGyGwBCWwBCVKWbAOI0QjELAO7CMQsA7sLSywG0NYILABYEWwAFFYILABYCBFIGiwAFVYsCBgRCEbISEhWRsgsAFgIEUgaLAAVVi4/+BgRLAcS1BYIEWwIGBEGyFZGyEhIVlZGyFZLSxLUyNLUVpYOBshIVktLEtUWDgbISFZLSxLUlh9G3pZLQAAAAIAAAAAAlgIAAADAAcAAAEBAQEBAQEBAAAAAAJYAAD9rQJOAAD9sgAACAAAAPgAAAUAAAf2AAAAAgA//+cGqAU9ACUALwCUuQAY/+BAVQkMSGYddh2GHQMlABkHJmAcARwmIB8mfwAZMBlAGVAZBAsDGTEVEKASDkcsDX8SQDASawIcHAqTQCwVECyTZDAAICUwJQIlIpECEw0SphASKxSmFQMAP/3AP/3AP/191nEZxSsAGC8aTe05PS8rARoYEE39wO0Q/cAQ1l9eXe3UxRI5XRDEEN7NMTBdKyUGIyIuAhE0JiMiBxEzFSE1MxEjNSEgFhUUBgcWFhUHFDMyNjcBETQmIyMRMzI2Bqgt/G2UXSc6UTEZh/yTnp4EWQEIm3hvi1AGGQ0hB/2FOlpDI2lL4foxaZsBDU02Av2FLy8E3y+9gHSnJDJ8bc05LSECegEbVTb9y0AAAgAr/+UEIQNOABQAGwByQCgqEwElEQEnDQEJIAoVhgAbAAEBDAGDD0APAAEVAx0AaQIcD2YCCiAJuP/AQBcKDUgJBgCnQBUSDBWnZDAG4QwWGJUSEAA/7T/tKwAYLxpN7X0Q1isaGc0rKwFfXl0aGBBN/V5dwBDt1hoZzTEwXV1dASEVFBYWMzI2NxcGISIkNTQAMzIEBTU0IyIVFQQh/esUOitaxUwgwf7u4/7RATXotQEH/sVaYwGkslVILnhnI/7zs8ABA+Wc7W1t7QABAAIAAAQpAz8AFQDKuQAO/+hAfTYGARoFKgUCSQgBNA5EDpQOAwMADnAOAgkFBw4GOA4PDg0PiAQGFAQEBgANAQwDDg0ODw2HCAcUCAgHBw4GNw4HBgMJDwSAEwETAAAgAEAAUAAEABcNCAAMIAwwDJAMBAxACVAJcAmACQQJBA8ADg4KBgcSDRMAAwinFAoPAD/A7RcyP8ASOS8SOTkBL13EXTk5ENZdfcVdOTkSFzkrhwUuGE0rCH0QxAFfXl2HDi4YKwh9EMQrMTABX15dX11dXV0AOAEOAwcDIwEjNSEVIxM2NjU0JzUhBCkfJh85J9b5/qxAAo1swl8KhQFgAxcJEx1ZYv3dAxcoKP49/TMYdQYoAAIADgAAAuEFVgALABcAPEAiFg+nDRUHtAAvFaoQpxIPCYUDF6IWhQ8SDqNADxgZD4VkMCsBGC8aTf3AEP3t1O0AP+3mP+0//cAxMAEyFhUUBiMiJjU0NgEhNTMRIzUhMjcRMwGeVGClblJkowG1/S2IiAFSgHyFBVZTSUp0UEFSd/qqKQLuKBv8zwABADX/3wOqA20AKAB/QEwLHwEfIBkcSAYMAQgiARUKJhomAiYApQAoARYDKBuGDhMWpRUGQAwPSAaGIUAqDmkCKSFmAhQZ4REWJiYoqycD4SQQExMVqxQZ4REWAD/t1n3lORgvP+3WfeU5GC8/7cYrKwEaGBBN7SvW7TIQ7dRfXl3tM10xMF5dAF0rXQEmJiMiBhUUFhceAxUUBiMiJwcRMxYWMzI1NCYnJiY1NDYzMhc3EQNSFuh1IiosLb2MTCnWtdCXgysN4aRaJS/3xtuojJmaAgCajR0WGSMWYFFDZjqHomFnAX+OqUMcIw9Vs2mKs1Rb/pMAAQAf//YDEgTXABYAZUAhBBAeIUiQCqAKsAoDDwofCi8KAw8KAQkFCxAHlQ0IDwAWuP/AQBsJD0gWFJ4DFhalAA8LpQ+jDRGFQAejBRcFZQIrARgQTeYa/cDm7RDW7QA//dYrxT/A/cAvMTABX15dcV0rAQYGIyA1ESM1NgA3MxEzFSMRFBYzMjcDEj+1gP7lZK0BMx4thYUPFDc5ASfAcdsCRigRAQx7/mgo/d9HJqoAAgAp/+UEugNOACsANgDMQBAIEBkcSAoQGRxIBSMVIwIjuP/oQHETFkgGIgEKChoKAggYCQxIKwAgBA4PLD8sAgkDLIUAJhUXHTOFCUA4JmgCAAkBFQM3CWYCDxoBDxpPGv8aAy8aPxpPGv8aBBoaIAYtpw5AEBNIDi+VDwwfDAIMDAYTlSAQAE8rASspngIGLJUENZgGFgA//dTlEND9fdZxGcUYP+0SOS9d/dUr7RESOXwvXXFyKwFfXl0rARoYEE3t1M05EMT9X15dwDMaPRDNMTArXV0rXSsrJQYjIicGIyImNTQ2MzIXNTQmJiMiBxYVFAYjIiY1NDYzMh4CFREUFjMyNwURJiMiBhUVFDMyBLpb8oRajIyRvcathWQoUjI/H2xYSU1fv6+67nAqBQsTKf3vQCQoIj0koLtYWIlndYUhx1E7Hg8gb0pYWkhiazRPV1v+hx8URVABHxkoLrlUAAIAK//lBPwFVgAWACIAbkBFBAgkCAKGCAENBy0HAg0LLQsCEAQRow8EF4UWoxUehAlAJBVoAiMJZgIiF6cEIZgGFgOqFacAFRinDtYamAwPFKoPpxEDAD/t5j/t9e0/7eY//dTtMisrARoYEE3tEO39wMDkMTBfXl1dXQBdISEiBzUGIyImNTQ2MzIXESM1ITI3ETMlESYjIgYVERQWMzIE/P6Fcll8frLf0qd5mYcBTIx2f/26QhgmMiUbMBlfYfnAv/FCAggpGfrTVAJiHTsy/g8rMQABAA4AAALTBVYACwAxQBsKA6cBFQmqBKcGAwCjCoUDBQKjQAMMDQOFZDArARgvGk39wBD97QA/7eY/7TIxMCEhNTMRIzUhMjcRMwLT/Tt9fQF3fk+BKQTrKRn60wABADn/0wYMBT0AIABus0UZARm4/+hAQRUZSIcGAQkGAQYJFgkCdgmGCQIJCQEPHz8fAgkDH6EagCChBBChE39AD6EMIgRuAiEMawIXkQcTEh4AAw6mHw8DAD/A7RcyP+0rKwEYEE3kGv3kEOT95F9eXTEwAF1dcV1dK10BBgYVERQEIyIkJiY1ESM1IRUjERQWFjMyNjURNCYjNSEGDGVu/v/7s/7vfSOgA3WNG0gubuRnjwH+BQ4HvqP9sKvYT4N4gwNuLy/7z1s/IJqrAgXM1S8AAQAMAAAFRANaABwAZ7kAGf/Osw0PNhi4/85ANAkMNgFIAxyjA4UbC6IUCRENowmFDkAeG2gCHQ5lAg4DGwMJpwELEginFQaXFKoXEA+nEQ8AP+0/5v3U7T/A7RcyKysBGhgQTe39wBDA5RDt7RDlMTAAKyshITUzETQjIgcRMxUhNTMRIzUhMjcVNjMyFhURMwVE/XZGPTFARv10f38BfV5rqKp2rX0pAkpoOf2HKSkC7igbh3t2lP3lAAEADAAABAIDWgAeAGBAOi8LPwuPCwMLBROjHRKFFxoWoxdADwXvBf8FAwoDIAVpAh8XZQISFqcVFRGXHg4ObwgBCAIdqhinGg8AP+3m1MVdOS/U7T/9wCsrAV9eXRoYEE39wBD9wO19EMVdMTABNjMyFhUUBiMiJjU0NycGBhURMxUhNTMRIzUhMjcVAlaBh0tZaU1IXgYEJDKF/TV/fwFOlmICd81cTlJvW0UYDQQiZBT+ISkpAu4oG+MAAQAlAAAFRgU9ABIAb0BCAAEQAQIPCx8LAgkGAQsKC4EAARQACw0AAQMBCK0BpgoSDAsRrQumAAMBCwAKB4AIABCAQBEKFABvAg8KHwovCgMKL10rARgQ1hpN7RDW7RESOTkAP+3kEMY/7eQQwIcILiuHBX3EMTABX15dXQEBMzI+AjczESEBDgMHIxEFRv14FXiatWAGNfrwAn+CjaBTBjYFPfryP7W6YP3DBQ4DJ4KneQH7AAEAG//lBScDWgAbAHZASwUgCQ82BjIJDDYboxkBDxUBVD8VbxUCFUAJDEgVohSFGQqiQA2FCA8Z/xkCEwMdGWgCHAhlAhITpwIRlwQWGqcAFRkNqhQIpxYKDwA/wO0y9sA/7T/91O0yKysBX15dGBBN5BrtEPTtK11eXcAQ5jEwACsrISE1BiMiJjURIzUhMjcRFBYzMjcRIzUhMjcRMwUn/censW6jagFPZX0YHTY3cwFccG9xaoVjhQJKKBv9gUUuOgJ1KBv8zwABAEIAAAVoBT0AHQBfQDYPDKQNDRQBpAAbGKAZFUcIFH8ZQB8AbwIeGWsCDksTk0ANSwgcFwiTZDAUGKYXEgcbpgCsHAMAP+T9wD/9wCsAGC9N5Br95CsrARoYEE39wO0Q/cAQ7RI5L/3AMTABIy4DIyMRPgI1MxEjJiYjIxEzFSE1MxEjNSEFaC0TQ317al5kcz0vLwRzlQiy/GubmwUmA55jgGcm/aACQoV5/WSejf2wLy8E3y8AAQEpAAAEPwVmAAwAMEAaBakGCgQMAqkBGAChC4oDBgGhQAMNDgOKZDArARgvGk39wBD97QA//cA/1u0xMCEhNTMRIzUzMjY3ETMEP/zqpKSJY/uQny8EnC8fTfrJAAIASP/fBPgFXgAiAC0AaEA/HwsBAA8BDwUcGtAUFA0qiQYAI4kNQC8NfAIuBnsCHJkAFzAXQBdQF4AXBRcXEQkjmQAsmQMDCR6ZERkmmQkHAD/tP+0SOS/91e0REjkvXe0rKwEaGBBN/cAQ7RI5L+05MTBfXl1dAQYGIyIkNTQAMzIEEhUUAgQjIiY1NDYzMhYVFAcWMzI2NjURETQjIgYVERQzMgMAPFpNz/76AUD/7AESc83+kL3E4nFWUGp1QGZTfCdcIT1HOQIvHBnjsswBA+r+4Z/h/retjnhSbW5TfSsiNkxIAYUCOocyYf4rhgACABIAAATjBT0ADQARAGVANxAQEBEQDhGNBQYUBQUGEBEFAqEPBgOKDAkAoUAHDBMSBWcCEAYRCKkFDwsBCwsGAAMNqQAYBgYAPz/9wBESOS9dwP3AEjkrARgQ1MAaTf3AEP05wO0SOTmHLisIfRDEADgxMCEhNTMRIQEhETMVIxEzAREjAQTj/OK6/ZMCuwGJjY2N/ZwE/fwvARkD9fw6L/7nAUgC+v0GAAEAZP/fBQgFYAAqAHBAOw0BHQEtAQMZFRUWEiISIhWgKAEoFpskQAAgKh8kBwgZAQIEEQALGaQaIKRAHAsqIAAEi28LAQsLCywrERI5Ly9d/dYaPc0YENQa7dbtERI5ETk5AD8/xtQaGc0aGBDtxF0SOTkvLxEzEMYxMAFdAQYCERUUBgYjIiY1NBI3NjY3JwYEIyciBgcjNjU0JzMWFRU2MzIXFjMyNwUIf8sriXBxkZfRmG5ABE7+2a7FXEggMlQEKwSK222jnTSIQQUvaf4h/r8bgbhzjGyIARTGjXlXBFxdCEFK3NIzISQjEVYaGysAAgAM/jcE3wNaABoAJQB3QEuIB+gHAgUHAWUIAQUEZQQCDxsBCgMbhAYWE6MUEaMAIQ+FFEAnBmkCJhRlAg8UpxIbIiGnDiOXCRkgpwBACQ1IAB6YAxAaqhWnFw8AP+3mP/3QK+0//dDtMj/tMisrARoYEE39wMDtEP3AEO1fXl0xMF1dXV0BNjYzMhYVFAYjIicmJycRMxUhNTMRIzUhMjcTETQjIgcRFjMyNgJSW3tCntfYoW9tFQ0Wh/0zf38BSmSYsj86OT00JRwC9i4q8rK+/kYOCA7+CCkpBLcoG/1xAcJpL/3EMzMAAgAr/+UEqgNOAAsAGQBEQCzJAtkC6QIDxgrWCuYKAw8MPwwCCQMMgwMUgwlAGwNpAhoJZgIXlQYWEJUAEAA/7T/tKysBGhgQTe0Q7V9eXTEwXV0BIAQVFAQhICQ1NCQBETQmIyIGFREUFjMyNgJqAQkBN/7H/vf+/f7GAToBYig1NConLzgtA0760b3h6b3L+P0/Ah1INz1K/etGOToAAgBCAAAGpgU9AAwAFgBDQChdAgENBh0GXQYDCgQNfgQACKATfwpAGARvAhcKawITCaYIEhILpgADAD/9wD/9wCsrARoYEE3t/cAQ7TEwX15dXRMhIAAVFAAhITUzESMBETQmIyMRMzI2QgP3AUcBJv7P/vH73JubA98samZSY0cFPf5U5/b+TC8E3/vgA2J2SPshSgABAFT/5QItAU4ACwAcQA4AsAYWA69ACQwNCa9kMCsBGC8aTe0AP+0xMAEyFhUUBiMiJjU0NgFCX4yAZWiMiwFObEhQZWtOSWcAAQAh/9EE/AU9AB8AVkAKAgUSBSIFAw8EBbj/6EAlExlIFhCMCm0gHqEaHH9AH6ECIQJuAhUTkQ0NHhiRBxMBHKYeAwA//cA/7RI5L+0yKwEYEE3kGv3F7RD27TkxMAArX15dASMRFAYGBCMiJjU0NjMyFhUUBiMiJwcWMzIRAzUjNSEE/J4vk/70nvPefF9RaXdaHiMETmrJCLsDngUO/H11gnhLxoRcd21UV3YIBE0BBAM5ui8AAQCcA+ECHwT6AAQAJUARAwEDAQIAQAYAaAIAy0ADgAEALxrdGu0rARoYEM05OS8vMTABBSMTIQIf/s1QXAEnBNn4ARn//wAb/+UFJwT6AKMADwAAAABAAAAAAABAAAGDABoBQQAAQAAAAAAAQAAAE0ALAQAeIAobJQEeESYAKzUBKzUAAQBEAAAFfQU9AB4AkkAJ5RwBZBx0HAIcuP/gQE0UF0gQIA8SSBcgDRJIFhUSpAATAQkTExoJpA8IARgDCB2kHiAGAaADDhp/A0AfA2sCFEsZk0ATSw4GAQ6TZDAaAqYerQESDQSmCKwGAwA/5P3AP+T9wCsAGC9N5Br95CsBGhgQTf3AEP3AENbt1l9eXe0SOS9eXf3AMjEwKysAK11dISE1MxEjNSERIyYmIyMRMzI2NTMRIzQmIyMRMiQ3MwV9+seZmQUOLQft9BgpW5ArK4liKdYBMiUrLwTfL/5bjuj9u5Gq/WSRof2V8NEAAgAr/jcE+gNUABYAIABtQEMNBy0HAg0LLQsCEAQdhAkCow4XAxMWowOFFUAiFWgCIQlmAiAXpwUEH5cGFgIWpwAbGKcOQAkNSA4amAwQD6oUpxIPAD/t5j/90CvtP+0yP/3QMu0yKysBGhgQTe39wBDAwO0Q7TEwX15dXQEhNTMRBiMiJjU0NjMyFzUWMyEVIxEzAREmIyIVERQzMgT6/TmDioqg19CWlo+GeAFGfX39vD0vRkY4/jcpAfJt97q7/V5kHSn7UgIlAjkyf/5UcwABAD0AAAVqBT0ADgBSQAoCCxILIgsDDgQLuP/oQCQUF0gNpA4IoQoGAaAKfwNAEA5vAg8DawIKAqYNrQESCQSmBgMAP/3AP+T9wCsrARoYEE3t/cAQ5hDtMTAAK19eXSEhNTMRIzUhFSMRNgA3MwVq+tOgoAOWrtUBNgsvLwTfLy/7IRYBAq8AAQA9/9cFPQVoABwAhEBVqwEBkBuwG8Ab0BsEZAt0CwJkEAFGBQFWBAEABDAEQASABAQACDAIQAgDCwQQCw6kQA0cACAXfQZAHgBvAh0GbAIAIBwakQMTHwsvCwILCw0MEpEJBAA/7dTNOS9dP/3WGhnNKysBGhgQTe0aGRDNGNYa7TMzMTBfXl1dXV0AXV1dXSUGBiMgABEQACEyFzcRIzQmJiMiBgYVERQWMzI3BT10+Lj+v/5lAZMBRNGDzS+UyWUxQBBIVfC+7JSBAY4BOwFDAYVsav3VkuR4L0xO/IxzZfgAAQAr/+UDugNOACQAfkA/BggWCAIOrxIBHxIvEj8SfxIEEkAJDUgSQAwkIA8AXwBvAJ8A/wAFDwMAJh6DBkAlBmYCFUBvDwEPDwMJACAkuP/AQAwJDUgkIeEDFhqnCRAAP+0//dYrGhnNERI5GC9dGs0rARoYEE3tEN5fXl0aGc0Y1hrNK11xMTBeXSUGBiMiJDU0JDMyFhUUBiMiJjU0NjMyFzcmIyIGFREUFjMyNjcDukm7h+v+5wE38KO3WkhIXlI6HRYENHZALzBJRpE4qmhd6sDC/X5uRllWQ0JcBgQrNEX+F15EVU0AAQBC/8kEqAWBACwAe0BIAA8BHyMBDyUfJQIJBRMqKgCkKiweTA0YFgZMJBMWpBRALg1vAi0UbAIQEyATAhMTDxUBFa0UG5EREx8qLyoCKiosrSsDkycEAD/t1u05L10/7dZ95V05GC9dKysBGhgQTe0zfdQY7REzEO3UMu0zPS8vMTBfXl1dXQEmJCMiBhUUFhcEFhYVFAYEIyInBxEzFRQWFjMyNjU0JiYnJBE0ADMyFhc3EQReA/7SnktdO1QBKb9Krv7VebyktDNp33RpgTVao/6IASbcSahzuAORxtZSQTJALqWQomuk2mN/jQI1Bou/l1dGKUc7VcYBFcgBCyRIi/4QAAEABv41BCMDPwAgAPK5ABj/6ECYFBgByhwByhkBJBc0F3QXhBf0FwUDLxIBDxFPEQIPER8RPxFPEX8RBQoFGBEZEBEYBDgQGRmIAwQUAwMEDwMBDwQBCwAEAQ0DGBcXhxIRFBISEREYBDcRGBMZA4AeAR4AEQQQCRcSABYgFjAWUBaAFpAWsBYHFhMAACAAAgAicBOAEwITEAQMBhwZAxgDERIXHgADEqcfFA8AP8DtFzI/Fzk/fcU5OQEYL10Qxl0QxF05OdTNMjJ9EMVdOTkSOTkrhwUYEE0rfRDEAV9eXV5dXYcYECt9EMQrARESOTkxMF9eXXFdX11dXV0AOAEGBgcBBiMiJjU0NjMyFhczNwEjNSEVIxM2NjU0Jic1IQQjOkws/jtehVVubVJKaQ0Ee/5ANgKaVqo9ET1CAVgDFwpIWPyBuWxTVnJXTO8DDygo/tV1OBM1LwcoAAIACgAABiEFPQAUABgBDkAMSxVrFQJLEwFLAwEIuP/wQJ4WGUg2EgEVBAMXAxgFBhcGDRcBCgQXIBEXEjgDFxeBEhMUEhcYEhMXBhcVBoIQERQQEBERFxI3cBeAFwIPFx8XLxffF+8X/xcGF0AOEkgXFxESAxQGEJAKAQ8KAQoNQAMTDwJfAm8CAwIUDxQBCQMaFHAC0A0BDQYQDQQFphUPGAEPGB8YLxhfGG8YfxgGGBgRAwoNAxOmCwASEhcRAwA/MzM/wO0XMhI5L11xwP3AEjk5AS9dKwFfXl0YEMRdOTkaEM1dXTk5Ehc5GS8rXXErhw4uGE0rCH0QxIcILhgrBX0QxCsAADhfXl0QBwU8PBAHPDwxMAFdK11dXSEhNTMDIQYVFBYXFSE1NjY3ASEBMwEDIwMGIfzLl3/+LxJriP32O3knAWUBygHDSvzV2QTXLwFtPDdqjwEvLxStbgPf+vIBnAJw/ZAAAf/nA9ECwwUGABMASLkAD//wQAsPEkgFCAkMSBMgALgBAEARCQoKIAkHQAAgExEH2g0R2gMAL/3c7RDeGhnNGhgQ3hoZzQEYLxnNGhjcGhnNMTArKwEGBiMiJyYjIgcnNjYzMhcWMzI3AsNcmFRSXE8cJSktcXI6PHhhKSwsBMWVXzErMyeSUzEpNf//AAwAAAVEBQYAowAMAAAAAEAAAAAAAEAAAYMAJAFWAABAAAAAAABAAAATQAsBACcdERwlASARJgArNQErNQABAHn/3wTHBWYAJwCBQEwpCwHZCwG2CwFLC1sLmwu7CwQEAwQFA4IkIxQkJCMEAyQDIyMEAB6JCSkV0A8oFrASEhIMBgQjIZkABgEGBiYCGpkMGQKcJgYkBwAEAD8/P+0/7RESOS9d/cYyERI5Ly/tARDW7RDW7cYROX0vFzmHLhgrCH0QxDEwAV0AXV1xAQIhIQc2MzIEFRQEISImNTQ2MzIWFRQHFRYzMjY2NRE0IyIHExYzIATHU/5p/sMRh47pAR3+of7YyuBvVVNmv0pmSVocdViJP6ncAQUFZv6MnjH40+D7koFXcWxWpwkGKS07PQIFhVACYBsAAQAhAAAGYAU9ABsAnEAKGxMBSBQBRwUBFLj/8EBRBRAFDxAEEC8TARQTE4EQBBQQEAQEEwU/GU8ZXxkDGRSAADADAQMdQAhQCAIIBRAPEQsFgEAPUA/AD9APBA8cDwUUAxALCKYJBBIAGRCmGxMDAD/A7TIyP9D9wBIXOQEQ1l3t1sARMxDGXRDWXcb9xl0SOTmHLisEfRDEAV0QBwQ8PAA4ODEwXV0BXQEGEREhAREQFxUhNTY2NREnIzUhARE0JiMjNSEGYNX+vfzl+v36dGFYfQMIAi1wcS0CGAUOEf6Z/GoESP2B/mgCLy8G0HwDEnsv/QABSMfCLwACAEwCuAL8BWgACwAXADtAKYwNnA2sDQOMEZwRrBEDgxeTF6MXA4MTkxOjEwMM2AYS2AAED9gDFdgJL+3U7QA/7dTtMTABXV1dXQEyFhUUBiMiJjU0NhMyNjU0JiMiBhUUFgGkjcvJj47KyY9RcXJQUXJyBWjLjY7Kyo6Oyv3kc1FQc3NQUXMAAQAMAAAHogNaACwApbkAKf/Osw0PNii4/85AFgkMNgApARkFLKMrhQJADR5IAqIDRgu4/8BAEQ0SSAuiCoUOQA0eSA6iD0YWuP/AQDINEkgWoiEVHRmjFYUaQC0aZQIVDwoDKwUapwENGBUUCaclIUIlB5cnEpcjECCqG6cdDwA/7eY/7dD9xOQQ/cA/MzPtFzIrARoYEE3t/cAQwOUr9OUr/eUr9OUr/e0xMF9eXQArKyEhNTMRNCYjIgcRMxUhNTMRNCMiBxEzFSE1MxEjNSEyNxU2MzIXNjMyFhURMwei/XtFHB09NEb9tEI2MTtG/XR/fwE8mHKmqKtjnqR3vn0pAkZCKD39jSkpAlBeO/2NKSkC7igbjYGBgXec/e4AAgAM/+UE3QVWABYAIACAQFRJCVkJaQkDiAboBgIFBgFnBwEFA2UDAg8XAQoDF4QFCxYdEw+jHYUQQCIFaQIhEGUCHh2nKQpZCpkKAwofmAgWC6oQpw4VHKcA1hqYAhAWqhKnEwMAP+3mP+317T/t5j/90HHtMisrARoYEE3t/cAQwMAQ7V9eXTEwXV1dXV0BNjMyFhUUBiMiJxUmIyE1MxEjNSEyNxMRNCMiBxEWMzICUqBwpNfprIxqUVn+ZH9/ASO3bLJcLig6N0EDEjz1u738X10ZKQTrKRn7NwHsgx39njkAAQBKAQYCiwKJAAMAE0AJAUACBAUBAGQ6KwAYLxrNMTABIREhAov9vwJBAQYBgwABAET/2QT8BV4APQCFQEhpFQFGK1YrxisDAi4SLiIuci4ECQM0E4ksPQAYHCBJQCYQCyA/AHwCPgt7Ahsdm0AjIykEACA9NjqbBDQ2mwgECwoEFheZKQcAP+0/1hnFGBDU7QEyABDtfRDWGhnNERI5fC8aGO05KysBGhkQzRjWGk3tETkZEMUY1u0yMTBfXl1dXQEGAgYjIicmIyIHJzY2Nz4DNTQmJiMiBgcXNjMyFhUUBiMiJjU0JDMgBBUUBgQHBgYHFzYzMhcWMzI2NwT8M7m9RyNm+lR1UykeoUeiZFUqM35NOocrBCYoV2p1WFeCAR/lASMBUqb++4BZWSkENUoxjZAzcmkrAdF+/uNNESlKGX3BMnRWeqeAg39OOyoEDWlWWnl+VY/N9tCPtG0bFBwgBB0NDB9QAAIAPf/fBQAFXgALABkAVEA3dgQBWAQBeAgBVwgBCAIYAlgCAwcKFwpXCgMKDIkDFIkJQA8JARQDGwN8AhoJewIXmQYZEJkABwA/7T/tKysBX15dGhgQTe0Q7TEwXl1dXV1dXQEgABEQACEgABEQAAERNCYjIgYVERQWMzI2Ap4BAQFh/qr+8P7+/qUBYwFeKzM0KicxOioFXv5s/tj+xf54AY4BKwEqAZz7NQQXRTo+R/vvRzw4AAEAHwAABbgFPQARAEFAJAAPrRCABQqmCBIEC6YQAwGAAAahBX8KDoAPCaFAChITCn9kMCsBGC8aTe3W7RD97dbtAD/9wD/9wBoQ/cAxMAEjJiYnETMVITUzEQYGByMRIQW4Nyqun678Za6frio1BZkDasDEIPshLy8E3yDEwAHT//8ARAAABX0G0QCjABwAAAAAQAAAAAAAQAABgwAaAeEB10AAAAAAAEAAABNACwFeISMGHiUBIQUmACs1ASs1AAEAIQAACBQFPQAgALxAcAQZATQZlBkCPAcBCgeKBwIGGxobggQGFAQEBhkaGoEHCBQHGhsHCAcGGQMAGmAacBoDGhkaBAAOAQkOCIAWERihABUBDQMVIRsCoAQdAKEEfx9AIh9uAhUIBAMWGhoZDgMfAxGmAQYHEBIeFqYbGQMAP8D9wD/AwMDtFzISOS8SFzkrARoYEE3t/cAQ5jMQ1l9eXeTGM/19xl5dEjk5GS9dFzOHCC4YKwV9EMSHLhgrh33EMTABXV1dcSEhNTMRIwEjAREUFhYzMxUhNTI2NREnIzUhAQEhFSMRMwgU/HeoBP5Eg/45LFxdF/38aGcvfwL1AREBAgLKo6MvBFD7gQR9/TljvWcvL9yNAyZQL/1lApsv+yEAAQAMAAAGHwU9ABMAwkALGAwoDAIYAigCAgu4/+BAbAsNCwoNggIDFAICAwoLC4EEBRQECwwEBQQDDwsvC38LjwsEPwtPC18L/wsEC0ATFkgLCwYNAgAQEQEREQAKBQcACCAIUAhgCHAIBQgIBw8AAQkDFQBwAhQHbQILDQIDBQMEEgoRAAMFphIHAwA/wO0XMj/AEhc5KysBX15dETMYL10SOTkRMy9dEjk5ETkZLytdcTMzhwguGE0rBX0QxIcOLhgrCH0QxAAAODEwAV1dAQYDASEBIzUhFSMBEzY2NTQjNSEGH4J+/mD+vv46awNMgQEryRMWrgHZBQ4y/t78RgUOLy/8wQHdLmMfsi8AAQASAAAD4wM/AA0AgkAbdAiECJQIAwAIEAgCewKLApsCAw8CHwICCQUIuP/oQDICGAICAwgHCIcBAhQBCAkBAggCBwEEpQEFBwylAEAPAGkCDgVmAgWrApUHDw2rCKcBFQA/7X3kGD/tfeQrKwEaGBBN7cAQxu0REjk5hwguK4cIfcQxMAEBODhfXl1dXV0hIQEEAyMRIQE+AjczA+P8LwG7/sswLwOq/lBstFkILwMXCv7IAWr86gNbfGMAAAEAAAAAAAC0ve0FXw889QAbCAAAAAAA4wuLlAAAAADjC4uU/vL9/gmyB1YAAAAGAAEAAQAAAAAAAQAAB1b9/gAACE7/5//nCBQAAAAAAAAAAAAAAAAAAAAAADMCWAAAAqAAAAbpAD8ESgArBCsAAgLnAA4D1QA1AycAHwTBACkFCAArAt0ADgYbADkFUgAMBCsADAWFACUFQgAbBaYAQgU/ASkFPwBIBT8AEgU/AGQFCAAMBNUAKwbjAEICgQBUBSsAIQKqAJwFQgAbBgAARAUIACsFqAA9BX0APQPLACsE7ABCBCsABgYrAAoCqv/nBVIADAU/AHkGdwAhA0gATAewAAwFCAAMAtUASgU/AEQFPwA9BdUAHwYAAEQITgAhBicADAQKABIAAAAAAAAAOAAAADgAAAFYAAACJgAAAzwAAAPHAAAEvgAABW8AAAbSAAAHqAAACAUAAAjYAAAJkwAACk8AAAsEAAALzgAADIYAAAzkAAAN1QAADn8AAA9xAAAQWwAAEPoAABGPAAAR2AAAEo8AABLUAAATEwAAFAAAABTRAAAVWQAAFj0AABcnAAAYLQAAGYkAABrzAAAbfwAAG74AABy4AAAdswAAHjsAAB9bAAAgPwAAIG4AACGoAAAiXwAAIuAAACMfAAAkRAAAJVIAACYPAAEAAAAzEAAEAAD/AP8AAgAQABwAUwAAAyYHugD/AB4AAAAOAK4AAQAAAAAAAQAWAAAAAQAAAAAAAgAHABYAAQAAAAAAAwAWAB0AAQAAAAAABAAWADMAAQAAAAAABQAMAEkAAQAAAAAABgANAFUAAQAAAAAACgAgAGIAAwABBAkAAQAsAIIAAwABBAkAAgAOAK4AAwABBAkAAwAsALwAAwABBAkABAAsAOgAAwABBAkABQAYARQAAwABBAkABgAaASwAAwABBAkACgBAAUZFQ0xMRlUrQm9kb25pIE1UIEJsYWNrUmVndWxhckVDTExGVStCb2RvbmkgTVQgQmxhY2tFQ0xMRlUrQm9kb25pIE1UIEJsYWNrVmVyc2lvbiAyLjEwQm9kb25pTVRCbGFja0FCQ0RFRStCb2RvbmkgTVQgQmxhY2szNjI3Nm9iajEzAEUAQwBMAEwARgBVACsAQgBvAGQAbwBuAGkAIABNAFQAIABCAGwAYQBjAGsAUgBlAGcAdQBsAGEAcgBFAEMATABMAEYAVQArAEIAbwBkAG8AbgBpACAATQBUACAAQgBsAGEAYwBrAEUAQwBMAEwARgBVACsAQgBvAGQAbwBuAGkAIABNAFQAIABCAGwAYQBjAGsAVgBlAHIAcwBpAG8AbgAgADIALgAxADAAQgBvAGQAbwBuAGkATQBUAEIAbABhAGMAawBBAEIAQwBEAEUARQArAEIAbwBkAG8AbgBpACAATQBUACAAQgBsAGEAYwBrADMANgAyADcANgBvAGIAagAxADMAAwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAECX3+AWFxzU1RYXHHt8Fht7fBlAew0QOQBwP3AC0dIWFxx2dxYXHG1wFhccbG8WFxxrbhYbz24Bn24B/2sBa25/choPah9qT2pfam9qBXR1FBUcZ2oUFRwQaSBpAq9mAb9mz2YCZmkUFRyvaAG/aM9oAmVoFBsQZQEfZTBlQGVQZXBlgGX/ZQdlaIVxGhlzFnpDGSF5QxkhArj/wLPXIiQ5uP/As9cYHDm4/8Cz1xYWObj/wLPXERQ5uP/As9cMDTm4/8CzwiIiObj/wEAMwhgZOYzQBSvQUQQruP/As1EODzm4/8CzUQkLObj/wEAnYg0NOQBkIGRQZHBkBCBjb2N/YwMQYz9jcGOAY59jwGPwYwdhsAIruP/As2AJCzm4/8CzVA0PObj/wLdUCQs5ycgCK7j/wLPIICE5uP/At8gXFznNzAkruP/As8wlJTm4/8CzzBgZObj/wLPMERE5uP/As8wLCzm4/8CzTxkeObj/wLNPCRE5uP/As04JCjm4/8CzTR4gObj/wEALSDk5OVBIkEjgSAO4/8CzSBUbObj/wEANSBMTOUCiDRI5okgEK7j/wLOjKS85uP/As6MZGzm4/8CzqxkZObj/wLerDA05rawEK7j/wLNLERI5uP/As0sLDDm4/8CzSwkJObj/wLNHU1M5uP/As0c+QTm4/8BAF0c6OjlAR6BHArBH0EcCMEeQRwKgRwQruP/AQAlHIyM5QEcKCzm4/8CzoSEkObj/wLOhFBg5uP/At9YOEDmwtAQruP/As7QPEDm4/8CztAkLObj/wED/nhgcOb6/Aiu9vwIrML8B3ZUCK5ucAyuNlQIrqZUCK5mVAiuAlQIrpJUCK4KVAiuRlQIr4ZUCK4iVAiunlQIrppUCK5OVAisAwHCvcLGAwASxhQYrr4UGK5B/AyuLfwYroImwiQIgiQGJfwQrin8HK4F/Bit+fwcrgH0BfX8HK3B/gH+wf+B/8H8FIH/AfwIAfxB/MH8Df4UDK4eFByuEhQcrg4UHK3BJAWBKAWCGAR+GAa+FARs3FRg2FRU1FRI0FQ8zFQwyFQkxFQYwFQMvFQAuFSYnDignDyorDiwrDyIjDiQjDx4fDiAfDw8QEQwJCgsMBgcIDAMEBQwAAQIMQDcvDwEbAR0NGAcaDRUQFw0SBBQNLDwqPCg8JjwkPCI8IDwePBs8GDwVPBI8DzwJPAY8AzwAPFAzAbASSwBLVEKwEwFLAEtTQrAzK0u4AyBSsDIrS7AJUFtYsQEBjlmwMyuwAoi4AQBUsASIuAIAVLASQ1pbWLgBGbEBAY6FG7kAAQEAsGJghY1ZsQIAQrABiLAjU1iwAYiwQFFYsCCIuBAAVFixAgFCWVlZsDdLUFixAgBCWSsdsGRLU1iwgB1ZsDJLU1iwkB1ZAEuwOlGwGyNCKysrKysrKysrKysrKysrKysrKysrcysrKysrKysrKysrsSgmRbAqRWGwLEVgRCsrKysrKysrKysrKwF1dHNzdCsrKyt1dHMrdCsrKyt0cysrKytzACsrKysrKysrKysrKysrcysrKysrKysBKysrKytzdHUrKysAKysrKysrASsrKysrK3QrKysrKysrKysrKysrKysrK3N0cysrKysrKysrKysrK0NYG1krK7AYsCNLU0IrK3N0K3N0K3N0cysrcytzdHMrKysrK3MrKysrK7EJMitLsFBSQkuwCFJLsAhQW7AaI0JLsMhSS7A2UFuwDCNCAA==") format("truetype");
}
.stl_11 {
	font-size: 3.16em;
	font-family: "ECLLFU+Bodoni MT Black";
	color: #FFFFFF;
	line-height: 1.167969em;
}
.stl_12 {
	font-size: 1.2em;
	font-family: "ECLLFU+Bodoni MT Black";
	color: #FFFFFF;
	line-height: 1.177783em;
}
.stl_13 {
	font-size: 2.66em;
	font-family: "ECLLFU+Bodoni MT Black";
	color: #FFFFFF;
	line-height: 1.167969em;
}
.stl_14 {
	font-size: 2.34em;
	font-family: "ECLLFU+Bodoni MT Black";
	color: #FFFFFF;
	line-height: 1.172982em;
}
.stl_15 {
	font-size: 1.5em;
	font-family: "ECLLFU+Bodoni MT Black";
	color: #FFFFFF;
	line-height: 1.167969em;
}
.stl_16 {
	height: 70.16666em;
	font-size: 1em;
	margin: 0em;
	line-height: 0.0em;
	display: block;
	border-style: none;
	width: 49.58333em;
}

@supports(-ms-ime-align:auto) { .stl_16 {width: auto; overflow: hidden;}}
.stl_17 {
	width: 100%;
	clip: rect(4.899999em,44.925em,61.74583em,23.75em);
	position: absolute;
	pointer-events: none;
}
.stl_18 {
	position: relative;
	width: 49.58333em;
}
.stl_19 {
	height: 7.016666em;
}
.ie .stl_19 {
	height: 70.16666em;
}
@font-face {
	font-family:"WTUJHC+CalifornianFB-Bold";
	src:url("data:application/octet-stream;base64,vToAAL05AAACAAIABAAAAAIABQAAAAAAAAABAJABAAAIAExQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAI3zZwAAAAAAAAAAAAAAAAAAAAAAAADIAVwBUAFUASgBIAEMAKwBDAGEAbABpAGYAbwByAG4AaQBhAG4ARgBCAC0AQgBvAGwAZAAAAA4AUgBlAGcAdQBsAGEAcgAAABYAVgBlAHIAcwBpAG8AbgAgADEALgAxAAAAMgBXAFQAVQBKAEgAQwArAEMAYQBsAGkAZgBvAHIAbgBpAGEAbgBGAEIALQBCAG8AbABkAAAAAABCU0dQAAAAAAAAAAAAAAAAAAAAAAMAVpgAKAkAM1MAHUwSzemKzdIQVZ8rp7en5aXSIInFhA6MRcdMRk2OB4sZytve6jUM+V0oQvQbQvekUmSR2Ic/Z69CuzWJekVVY6ONq00iGk5BIM8TAW3kRRrKNGYCunCTPFjKFG+V9x4hJa+YpTpcGDDiG5tKoEv7g1Fwv6GapB5FSm/7ntpTLPkvBBz6mjStUjUO2PSJKVHoxpbjKq7RSyv2nvgHZahFZv8lwRD11N2WoggeMceEPWQJtc8d8xEcOibz/aXc7NXFPNF+PRyH25q3Ff+J5/iv04UewHhYQUT3gFbYMRUwml6MSF6QoKF9hEzwjDCBeRy5RBUgUBiRqsb4bOKSKmLmJv8a+P4Hofg/vumOjDimkj7zYDUps84ya0KSFTBU4YHkpEAaUZmkT5cDALgq6Xwtq1SpoazEobVVGutHAOGYpx9c8abcs8mnpX4dPFnwNGDpVYNxCyOsusjAgCLVDFYahRRRGsx5zPgtXHDkkDhspzQxxsGCnORkM2KZ6jb1E/paQM3yttNLVwEbOMLTjzHT6OL3KlppcsXBeRkVgBVElN1elF3jzLIPLhLxPp2T8HgUPL3Q5Fw5kU3ZEQ4qQ42sdm2GVkBy3Dz6gCz2QqHCteIDAyIRxieqefsQAG8FgWSq482Gglp3vHlHEq5DwFLaceGjgbm50R8SSPiF8iYGj6gxIQsv8y273nBSpwYe0OmF/huk4OLVo2DURlgFRZHNh/qk6I43aSBfjeqOGUCTYPYJeiQIqnUlbZFIpwJYxiiSyGJ38DggKj5ZCIwTJAlhB6Po7ukNGwZfPKSdZSEBIvHD5ZlUW4Nvp5xVmypAFdQwAPmOaaxaYlxvEACLw4lqxQAF0wEA2npmyjd2Chqr55P3fxVb7i28bovKt+9ZwYB8t29bqqTgUSzx1qaH5gqr7j8iASiTTmNy/TDetK+JsWiiKeYBV93aNAg/uN97qd77veQiGkNWur7Z1IJEH+GVYDoOEoePGKcWz/H/6nyLu/JrcocLZk20SIogVVCJekTTGAPsdMh5Ktd4OeJZRWA5Cz/pAJXWl/eUiY/q4taesF6XI4TbuBLCaSE3HQpzY/DUKSBx0jKMcLED0OuGAuW+YjNMAI7e1JYOoGRCOogS4Kau+hYGnrC8o1sMf9ISebvykKhZVsCyoaHWyKp84q4ZpqCY0USOJIokj9Eb96oss0IFNUKBNhCRgA+qsVnIUmyh1JlaSh/k9oQIGVMREMMEyBGipIkhAF9lwXydT4HfCgeSWX0DLUVx9j4Hk5nDVKslcT8t8P8Q8hXmHuMld0wBdIIFIjLQHiLCSlaq9dG1LQBD4SiTbDK83L8uOCXYKynJEgh9SxrQg9dFXoHEDLYBMNECYG9wtiBkQm2zu8CtyX52poe5V0iXbTMZkdm26k3mEMaCl/WegPQER/ZqRYCMM78n4wJTgNUYxp/4qg9nBFUPP8HQhADfJt+tgHBtOAZETn5ZplUI/90EUSFhnPIK6Q4pVEpZJUzm6RB6kFgu+QQWgsAWRFCwXJhFpTNB4ciUgb3d5kEa9HzdVfOwFNFoQmJ7mxMMWyGAHvO6bLEQ/jsrbGRw5kRQSs3rFE6xZoOw6amIDOxZaqZnrZGQ4mVn4Gig2CT+RaAqWDvMHFSTn564HkksBR1HoMRBTxUCLmXCPPlSX2CYIj2emCRked1UGfsXu1t1WpJrxNp8eQuIi6GBMiVwovL4OMkrOVAbFegU4eCc2NTJUmAZwPOJnMBNrwJslXi0C5BL66SnjjzYctlKq0KI+RmE6mIjHeEztsMUbpE194GVDENJIJfeJgD0LXZkM63wPPaEQPIRuRXDUfM1XZUb613ODMxnGgI8qVkYYBlMHfRhGfJ8hilVRw69JCd3kkyRGNqHhjbLht+YGpohKw2xd584Q41KHIpGFEZYQxTFAHWz7f5YE3uipkmIoPxbFBMlYujODGJaoivNXPj4Ml7+EHkTifEiX2s949Lj12fFB58Pg65rE00ENuHEC8G+N3bNmMlf9tMkC9J1qBqbiwmqxrcWJMpXHd0XUHXhJhpWEi+DIOGCxwcfC5EkhqSZAN8SXeU4lgjUHuSRQs8+lSBUwJypj9B5KaIhp7HI8nCwku0YevjGcjR+ibl6uqDMFXC9DPGslLRHUb8Thjri+dbcMnaoWA1knFxi/HJyXNsdkwZhdvxWGqjC5h1fxcP7RoYorz4JBIJz1mDfF05xcMPaeZbsafDeAdrhlVWGmq7jJfilAduNqA1YAROmxPTSAsE5GFvjYi2HX14z0+j5sTlPihAiIAFwmg3odyqVcswc1BkItoVp4AYmSjpazGzy9AFma4GNoxGZCtro8VgP6b6IyK+/d10QOCtlbppSzf6NxuF8yGjlrYrmV1oSZlXeFNCbDi021U/uoDKfl+AV8oVGpEqdaC99Mxo4MJwV69Kffkm4QpMMQSaM9lVYeeiB7fMU7CZO8UIbURhPeGTfauvIke5W3Cc8vGDYjz6TBq3bm5pqGby5ELwMGHoI8cEJ5wJgwOBTdyZrgVGYNKhxucHAhM9zKFsFYtATRbo4t9aQwNToIGIqfLMeSJbiYLnHtu+rvarPQ+AlyIIAMScYgUcC/zqLobEPBAiJBwpqhDv7aY1FONgAGXKPczuK2jt2oBR6MO/VUveOy9GjAG8EY0Vrc8yiJfgz0ZDWiHUdk6LpLpSNbW3+bYvd7+IJYEIee/e/7JONwMAImEOoYdkiDodzg8f0q9wm5EJD27S28aIeF5pL4oetYcXi26V7EN9ZnY9F5ryuvyvooZghSAv0q7kSNY8xkbJuTRm/EAqYY8SxtFveaOqXIjYxEhOv+BxJjOSxA7op+KO/Ut/DGw3wlk6z60Ds87x8ahUIrIBc1omXLfW7QWyhIoa9VuhnMyNvYUpH542KZYIAMO/QBy7a9NP9flimkQ/Xn3mhWxwbUvpHQHq2R7jjed2th2TCo6ke94VytqwkU9HBOvso9CMvoB3mPNyC/pvo6i35TxYBzcwET5Bd9LZuEwFEg+xLUx7LR+0nFl6jAbyBN8QI/aLkAit4SQWhweoIPWl6o6xOOtTAGbyM1EF5mfWC5/qvg2Hw6i+GFttM59Ufr7gd2ocBoBr9CBeOuisH7AZ+O75oEfsZClgJccAOm6uQIqdtDO8C34ndbnLwVi1V9DwKhRUoB31z1XVY9FvHao1lfKC7DOZy/pTk3pDA69hoVoUDen6tOn6ea6tlepWzcfEkoYxrkSNaLHAUAZPJIbRkmOgdu5eu1oQAsItsYfkqf4XXBSQWrbDLLw/QFnGSoFdSLdYtkf0/ln5otvCEvYNlpZPdcfIf5JShByBI11NQxvCLO2go0BWDXBLw/gAXa5JBQhgxVGv1QbyvmmIjlF10XRCVlaVyE4ux2WpSfFTeDtba+st5wFf6Yj3wcyR49BgjX2QYIoM/VI2GY941K9L40eYRXbR6mGXGvdoFbkiLasifyQYlTIEI/EoUJF8CMCYlEXpzCWZbkKyVAfkQAMjEmuykhrgCHG7tqZDkbfTAdlLvAfBW3BubjEh//SUY6ZgzZGIyINYVMww/8v1ncRCVN4T4OChq1at3TQeDYBaNuaJPwXBE7UGiS0O1Z4W6ZkRFUROiQgDkmJy9jyRaxiJwZtHth3PAh9ry0ch0YOH9UIhB7Nsg1SUEt5dPuUwsBFVGBASzXSn/cD/Rw3j9P/7T8nRKrAcSVqhMD7nmi2FB9mgvyLJbG57QlTp5RfODEaD+k+9bnPt2sgd41IGbza1XkAXgHActRWuSjfAWDiR39pB0mCsOv31aoKpsTPs0CKJSuspizmi/ZJDWLEK8wp5aFbKcuUCAk+boJKbyUQYWzTctgmjQVGmg3oRWn1jghVMnHMTUCwEqOz+MXIAS8cQmendTp5xUG4u5prA8USlEEU5eC2mVnPF047F25mTRykH4U+CoVoN8IcJwbKloSwjtjwnfYdh1Jd6Yqw4W6/vJlXisxvIOUQ3R0tTpCQX4mCUWhgUraqAjCBOVkYseZhR0tZ7GdE1Ltgy7hLseCuPk7xNjE2zAhmkXuBeQKwgZq1MLAocnftGDZjRxVco+yyCqv2PRD+6+STxcbsB8TcFtAobqJLRtPJNFsxloIlQWaAkk4Y8QRCkPvVsWVuAwZp3E6xm/vw2fEEplJUTYhbvSp5gTjGq3vZHEWK/CZAHQabYA7/wV5lgSuQSQ56A0LCQv9cCJpJ6wYpj0X+z7s+4VDo1JZoKhmNzG1FrNwc2PFz2k0eZzJDGRcfZJL/IUzCcgQkSork1DnnrUOH7jfBxwU4oJusZeVPopeHFHFSKNwf9wiDC4KKKYdDDgIIT/qlf+d3ZoP7Qx0C7gJzGEobUo5NEx8VIDMIiGNIeJ6eY76U8qgP6eZDg64R90qfDjQQeGLuZJGOe45gzESw+MyJFMvI0x/0aVrRDSJTNEoR4Hk/lXfxTTXU1NyFlk69QwMr2bXjk452F4bSgobosWc1IWReVAKFSSP+MTwz4XBfInSSoqP5+C5mXzwC8LGw0LeNBjVX1sOEHo8/QrYvY/B8P+ca4Z3ygdOybkiRAI4qfwiwhIKCpdg8BVBNH6y/zz92SB6WYP97gedaCIdlMXP5Y/Od0NjMUawixFe7fgqh/MQ0dm0y02AIBcbhZ/lNSy9n36dnk/fgRINP2uCX86PdIeLpMToB2DD2pJTH3oqDcKfVvCJoUp7s6eqdNmAsWe9P2C7GiGsvoCbSsJdczv6dWG52BM6gkj+uX5IX8QCM3yfTyhpSf1TEZKRGqALTMzJz44EriP6/RebWPdgE4D/wIZ0szwx9VUjocVQCbR7f/xmOR3vzmFMBFgPE7G8bKoyHcawKQVuWKYYGUJg/BiJoMQhaCV9Bn0qqPcFITre5d/g711Kn4NYp8Fti3A+GLbn9ziKBePvJJgBJ0/E68v/OpW5B5mi0WtoIZiFCsgX3KztYgyT6weJXEwctPZngKkgL2oNK247Q40HF0SJcWjVMJT56bs2lBg1PrJzyqn9YlOV8jhOv8pDN8Z80LJFa9nrRbaSFzz6suMj2FxD4JcTJ5esaiWGb+SIqzYxlgNFPtOX8UkabSmI2GqhSkqOA9ZMsnNVebYKIgTl1PrT+T7J8sxaEd/0ifnqUN+gJWsBjKiKVDLC2PDCwCJHW2RGm3cMXBeVBtNcOy7tkRHokoVQLCguNNPnpph5Ga3Uyyy5LoUpLKuVYWkxoQH3Vu6ESQOodJkxU38puRErQ+pomD9dqXLaTonNrJj2hTk4rVputjyZDc3W8G/VYKdfaQf9KTawgxXek3Jm3iD2q0/laPtJGaIf5lUNHkCQoquM2kCNFROIM19IOP1b1uWVvF5nAyQwIRGX9HkEVKkpdRVUK5CWXLLldfUM0gTrojk99g4irKIOohBcccHEkZtRq28vxAbg9cTQeHVmEgkbEEsBx7EQN/68ZAQCv8mBwWJxtS9f1Myie8bRoxXhgc4pta4G1u41q/iMgtqE0DTUpilchJYlrVIZ6NBPl3Is6Dcs6tG4VCA0VwIlUcRjkkiDXnzBlSoph/uBgCFzzj37ukciAIChe3G/FAWf8IVw+TH+ALLeW5CK4M5LZ8KzUkdJlvEZ0a7b2Y/g6NJ0//Cq9MHyVKw7Tc//N2ktA6qAeymuwZc0hdxSukss5XCjDH5nWEI7r45wO0mEKMD6apUZRzogVsRoV/wD7z2NYkY1psqotw2zUYUu+dCmQ23L6AXDBh+eLw+wwGo8V1yvXMY0avKRGv2kNkGBayZn+E2chBmFQ82xJ1yxaFliN2Q+18jgq0QApiYEmSw0kdEnS53kzJ0Y0Qh4U8pgyU7umXbqZ5i3wzp4LgcwIyL1SduFCKC7ySO0VCcd7p6lsStLsaVJfS7Q+e03L+FYPQibXH5NKgxtXE07icxBjX2ADT44Zgr5jgnFGjE/sTD1yJTkJxRvtOWZpNh0r/1ShFv2DBzS74C0raAZmM2ZOFnOoo1YG1FhBZCXIo+StJtkD/rkQRAy/QPLov4HtyNShC3gLQP6ilU1k/QWRRKajE4WiunYTO71CFmW3OQKoIpUO4EKIGKXjwnSoP0MTd7dC3BULqLAsh4O/wFJt7SKlZJmVaRjj73surbYrhg5MtGKFqvnieRhHijuvKB4DyVyr7Loxt+fbG1S4G07SCX+dkYbw1/S9c9f494K3T3A5XwKSUyoh5OYH+vYbm8evvKZZgggwWaCnxL2Kcg7oWNcIoGgDTN7LwGfdyK8i9Pdu4jQxG5PJi1mAXy+Xg8FgVk/wbVVx74/DwoqOWwhkELdi+vW2CAl80CnwsaMmiRR4Ou93jWTQ7JYcDpES0p3fOgaBYXlPeME0QHg95TMPlkKANFsvQgKoAtCQ88+xcWuWJv7jVc8Rp6qmSNVH0dM+4HsmlR6bFhlWZUaTGHs4f/faBUWWSMXKdgGAfpUIg2XAY/aWo+I/bf+EHw1KoUJGcdJ5E+sqkj3McBJh9obSacAgi6QC7ET0QEIqBJZa1kSFz/mT+ATNmWWRBSm+qmqXl+5lYwQ38SlAkDBQOPIFAu+dxyPqMsad1PVBzIjj35Gsv2Mc7x4FlorXFVYBnWJzXIBniBhoSqDydPkgLK8gVVrMW2ATn1MdqemYsofUaoPaB+NUB8TotyS5a02h6QFFTxzYVRU/iZd+CXtjwNwfTemzT6SSg0ZU0kzEVgFkJtw6uDs/4+diU0rjUNclV6H6bn3EoCXsT4/pUiHqjRRtDTFmNty14BEzosPJvXI1XEK57BSrEEgvUIlD584D5HctjUCJMqWVfOjXkq5bLPyMYDF8KBAsi9GEgVe+GAMBpgJdBz52ucLo8Iw0Gh8YQ/QKvkfnBwQ4hwi1O+D0LpFbL9qwBAuvBwJEUx+fyTsNRHNsUdONImJU1VdqKi4QoQksvy+2heqdNoeZNL2EtNXUshi6gzcNB+iq89myEad1l+PEGOf7e5BIJrrHG9UVmzBlVyLt67iKTYF2EliLXsCRJG5msL2M3yn6XCeCl1DmhjmiX3WoSE13nyxwDQBPidFef8VCYQtAZsAVbY8BtqL0suutBQDn+WNgIFWFozFG5Bbx1AiLDsY91M3nUi9M8Sf595bDSWulo9HOLVOQxzGw9RdUh8atCJ5tmNyfHQuqOWuvkLXxcAdH3qoJSd1SkC+RpgeYXXVNOQjaG+uY5ItOhSLKmOitQjSGS8vwO0llZRk51FMnMRs8zCOewoyYJc3Mn0tVf2S8kXgzN9hKro/kShBycgySvuDfDdgj/ENq9Jq1nylwseVGLM7IiU0QLmxEvSLvaHC9nLZClwv9WgZXEUYJtIplD4ZqNRHBVk4HA5EQpoP8k4chYrVF02xB2DivrbOLe8WX4zPQMt9ci0akEdk9RKzPRwqf/mRsRwWxBymq8CqwfbfNQ7aCdD4+dzJ01ZtZELC+RHHx8gWO3Fwv8e58zwS1rqHP4fQpSKKhkMT2+WaBZqoYBfqFFsTa5wb52a7QrKnxuuVR1tagIrOz8AK4ygGKTB90X6y/oIcsTCT67eYwyeSlnbog6YIN88bBgX+B2GHOa569eOBm5QOph2N8vpKzB451mlonvWxssa2+Qj2sSQYNUDarTWeTjK0lCCIfnT/Bxz8pWuZ/QkMCqkfkfTtwdDsWefVn4AxBdjg6RhRK0UsAnz94cquzkqIgTWEkms+Qph/bkuJKUkt7pjKgyFMCWoyROVQg+XPqS+z46TkZQWSmn3bYx3qw8AAVXorT4dBUv8QznrdOMBj326Sg7/4Dg5H52skoUV8oZfvX6mITwRJCctQgLV++rOwaW/ov+rSAoHKQHY0Czjk/G/xFSvSipbd0I1IKjmy+wTRZcvNNwA+11OsDHgAGzypPI+vLnHrmyGk8UMk9V49hoAlCjy4GzkxaD+gjdqRjHLxhyD5OgsKL9Yz3ENuSUwiWR1JoECVc+T5J+mrbabmyS9TnTNBXnBNi3tnzpJoeeyHAIxhscp2tZQaksub8AIxNUQx6RpNDaJ6VGjAkpI+OFIbBYADkITtPPPXQddgiz6NpgFXWMJ7ouxeRy62U5R72esOxl6qUi2EktFLM7zcKXsCWJLygDuJk8MqmHv0Ttjf2zAL+O4ZeDnH5FnPj6LsxFxoOUQ2ZsGixhy7Vn3e6NVy/wPWZSxMrysxvF5jKqMCnB6umOaBAmSo7U5m9hwaBvVzP6EBgIATVGJKL6D0AR5iNxhJbK3xVtw7ebwyDam9N+5qbIq3ABM0YkheVOrJW+mUiV0nBdNl7EsL06FJ85D27LVp8ZZskLzxzlTN9q6ycWdz5HnWnH0LL6eM/eSqV0tCEXrgfRJnJBA9JRofgAn3KPpZnjo83ZTExp5/gt/+w55JIWVgJlRHuOhrT81vwI+/43bYY6gcxF8oWQi/pXFSIaRxKy94nWzn3PLPynYTlY30Xoc4xSNVVp9imYfL1fLR4RwtGYgF8Lz6q48Nt0V3ntEDEpiyOUoMMHAT6HltppY7aMuh3GxoCsQMS1ssMTQIwBAUg0wg5M5Tbi95bDMhXcFdlOxDJJW2susBOlJoWEI298WdGh9Mc9JMBzkrpFtLVkSC2IQJ0QKgIiQMrMDmmSjuFJPm/7qCQlQk16heElCNXF4QC3qLLN3d7EmhCSiFoUFAvWAGw8lz/DeHWaFoBd75oxR6OupN4kld6Hl6yXczJVssKMGzKJZaQvlah86zlUYsxcCGjj05OufaX1oQbMShrmLfFiTU8S2wqbGem1ieCY9yAyHWVwPmz1Jj1LwNJ/cSXz3WeNhyUWOPmh3qMgLwM9d0+Qh/mRxOkkkB8wMW7ACG+weMeI0F35IW/npkrJ+9/ZtEUg/CxQoR58IUbjZulpRVOWUDYwuhxcIKlYhGyLHdllHVUja6QCEEo5M2xXfQXzccYH/0FksKcA/qcPEZe95S5wD95m0gSSgTjnEDMB+uHMZVYTlDAWWOI+NFgwhxFtVv0PEy+k2hh8WK5j/LpMA705gcoxGR2zpttqN56HxagMyoXpuXxHfyqARZpQQN7E3lLYplMuPn6DvBUKkmPmJwKtfJfC4L5CKLYgPigFNVidZGkaYvwuDLUwh3qzDuNSysXhsa8gcgAA6pwMjT0aexXhBb9mekjgYKQmY4TQyrqtbHtCWYPd3UUFMAlU8uS2tMQVQdsDUJrh6B2VZG/6BmJakaWTL9XIh5X/RhTooy0se8j4ID7+lS9LpUgJ5AuEgwW1rLIEMSojdC3c2bLREQT5FBupxweSsNkgf8JSW5NO6oWOns3jC6MP8MYBkEmAv2pZZy4HvmuNEaIE3GJdNdBGnAcsm1nXYQkmxOMZCiPgUevt7fvAuW5mtrTABQO+fhykAirhEHRSihmsFOUt/hEQ0sds6kM8KntMnpodJNkzF98RVXr3v+pBez/v7vpeaqt+/rrdLMBGSQ8aQ8pckQ/7ln5VEUjEPJqM6R985R0nttBNLO2e/B0HhNrQ6XD4eK6Da0kAJi7ADWiQIj5QuHNMeLsnmDqgDS98k7gCbBrIfHiDzz3NYeXQOxz3aE8ATQAmh7V3DOPATmAw3DgQFXUDEPkiSqMrpj/4S/R0onvHvwxSUCFq9k4gMmXwyC6jf0Z9oRWNgzRzBjN09UslLUddy9VB6iSWI4WTs2dGbvOoceHlUcM50Wr8FxVSzRGwe3XmbXm0AaNuhTWIx4R81CiNn09GgkQ+j9RPqtZeVgWWXFFGQ04bUgIx6QJrFCEIgqSdiFDV+ZDIUTlG7ALE9DH6QLwNLpkYdfzvIm1fuM6E79oQ9+lOdjd0LolUirSeFRXbDmAyOdnJtYJdL2w6XAcCJjGx27gIuPwQRwNqEM5wsJR2b0/iJeb/tlt9TGTCTJ7A100EQO0dnm41ptacIVJvHAIoWfLB3YRH5k626xhMpN7VQCQX5elizc37ojBN4DAggFWmdwoQU3PsYk6WhnEbJ6sP0oolpveOyjojx5ADBY5CvUUXI14FXYW0MRCRUFNb2Rjplsj+eoInNYzXO5AYo2otQ8uilCoyEDcv+JnU5JmO1b7JlEYpFOWsiQsAWbexPRDPhqQUX6jBXCTk2atsbXJl4tL2SyjiRsOnO4oE4IKRWgWlu5eShZqFGEEVudQQwc90PUqpHTUeOdrYZGZZkszkQF7jwzfvqjCPecKBHXEvkn9TfattZFmqhyy71gfuy0FgKcqgQWF9u3Dp+63rgWNDNCQgvu6ALykIDKLb2qf4Rg6G77G10rGATTA4ITfGvnAfALqw/OXAIVjYf7gUrQzvR5M1XKIER5ssgmn9ZUTacxCZd6ch6FsKrsAMIgfQBlBdfiCz6NyBAlpAFUPgJvaxrPMBPcxLum5m/ZcfBqEMUBDeeO+LbEv7370VQ9itmsxCaeAIv4AcofkJEFsBueVaB7H7hQR1ByRIRqA/rI9gaePMMl8lcRR9MDzK5ELvOI7CS3raFfKif3KQZ02VlOFOiSOo5N5QEbMShUJwdVYKzDDAFwYXAfF4pO/M4wbkHogg/B1gVOihBTrm079oXaLKnRXV1Ne1rJUHYbtINkIIps5ehG6vNqvNvFsB6ITzLdQncljYwBZXxTcfkAHYtyljv3JjADucAUNY48ekE8f/csMHvSjYwM2Ki0zsCqC5DMxqCp9rQ+r6yYu3PKBRjaGUHmeIlaFw2hXI+RGhz58TaRfChBI/T7FOEMx0wQLB9qvYyldxI/sYA9/wgYMXodM0MDZtnqNCms8xYl6r8vahyrWA1PnPefkFUUM+FpBzLMDT/zpFDoEDGEXOtzYjD6kKVksqiMyIlDw/S29Y9iERhNHAD1fAhDcrIA9pK/a6eGzWRrAWC6URMwiYJD3HhycPpvOvLrMmpyapOJzD8Oi4FDkHFTYP6ju6wX40XQq8Okqn1HunHfHBq6CSBjo54GbfvyGmGsWrUapF5ffovW5BcO7JsUhmQAKKLiijsUkegCTsBvvuNJRKss7QwhuWh2U70NiLCga6oXtpMDXW4J3TvO18bLJVnG3Zzwd7kF2gBgCwDT75sJA7GbsV+1jduCnBQrH9TdaIZcJl3yKkamNTaXtslHepO4m1JzmlF4uynRw83y5QJSG8CvVMdRNwJRc7JhZLEZW+hmy1yRpK4sX98aShCEAVQZGLvEumzaZZXl0c5NDTgvMyOYJ6xo7Tyht8MLIbGVUAPvXuE04UXFyLyntlUZvrhQMnn9zZq5hqoeGQBGZgjvTFvGMGL0jUbEhadiGiSi/yUWjfQmlpTHL+CplR3ztLhAoyj7zE23WF7Ab781V9mDdmB7a7HgZ3C301fOPClp5tpnP2IG5r5IGBt+mvoPvSC1faxemh706j17E/iH0a/cvYoK8DysqCJJUys7ACJ5ShAlGF96Dn5DcIaiNGYjBGlIEI7ycAtUffhlMfsjGcYhLSmdWWg0durSH68ezs9+0P/j/1yxLUnBspX0jBIbKclIa/qi2D3Q0eA+AjGQDstFs2pKciC+E04POZQhLdWTWr4NLmyBfc4TPmKwJwzKEoFFf74Eap9jU35rslhl1/gCi28JTSY38ihkZ3oFi8GMAkBGAYx3HO4jea8VN/EpROwgE1zliXSOJSlbHkHjKBJtnhSWvxMGOdcRNaCeUcyAuYyTMEOTN9E7hAly6SRkxsSqjdWiDBSaYSCku4fW5O7KnFDxHQ93+hlNUHnXKF/liWZ0KLISnuQamatWjmMIKhUhispCTWIqsQr4KbYi+zmbF+LlwDGag8kuPW0Dw5gM1UApQbcHuYzTKrnUkmJOK+rkj5YFEQ+l6+brd4gGEBBB1lN+RQ71UM6oGQ6VaxzPjQ6MAABKe0QOj+phBAVFPIYuSlxA8YcPgyGC/IIDVNS+hfex1lw4qhMfBXK+eJt0YZqZTh0QKIvMA3ZZ98B5MQPtx5Ke4P4m/WmX0CX46hfFXIEPs7L3Fh0VjR7LPoAkW/ioWFQgaBiOq8o3ib2HyIkqaMW0OreW3q8JFnWOT+sKiWfwgoCVXbwExkBiSGqU47XiYcQWAhwYCT4iq2XFJgHjKUOihPW/yYlct+SR5NUzVwmgpXD338apoQVJ7k1VenD8UXZjNgQQITfRtlUl+ATCKvexq6RlTMH9iG4sRMy8dSFnSBZt+PW8a8kBULATbhQDMXVh3oawdVjvfPag695BmdiH9Ji5HjbjORSiUslB7Aw6MgUg80F4XUmfmsjMjGZdmYHPphpnaP8HIqXuT384TyvM5AcIDJusqcoSIbvqNc3wsWxuvpyrqGmjS0MalySs0H6mgNdZKcAC7Y1zzb/CSYXiCjOWQoOQMDA/GxK12Q35qpBNuBcJDQyxjZghzYTSUiksAD19ke/ToLDrwPM/TcX0x1wygEBPXGEMuRDLxFn7B6dJkS3/6RZUtP08B+aRaaZuA/WCfwcjQvAm3rwvwZyC4YgtCg7E3AHth3HveFPGTY+xrTAYm1IBoYJ7TPpu82rqTwTHWo+ybOwLlMenHI6Jbl3MibIUkh1ORev9ILnO4Z2IzajMbDGDhLFuD3BwXKbeA7eguaWrG8zpkyxxTVARV1l0GKKSZ0X/k1pMAy/LgFyH75/sE7nsbhVuRm3HmiuChPgtqd69GPELwE63uX1k64lE8jOLoZK/ENnJnLQohGpmaGxyTZChVvzS2yNLI9Kj1wlVDiyNZurFch1C/UajGojApmRE7Ca2kdJLaXKt5JfFJtpTwTsu1O5GhgmEbNNUMgHxxEogTkIL342WloHmf2gqCWxycfpXo7EcZJqtsBBKN9/IXWBKLRNQD3rg7b+CuRP7pWPFdoAHi5XG6IAmfp7ebXrX+5xNmCzBf5WNksVuiObgISCChgD4e3lnPwSaNTRoHugJDakVm9sXtdPs8Fg22UI17XYMbDUmgn63ARe1dXb+NR6zM9iNoMm0S5e1JNs1GRp08JbAQW+6kuJ1ItOrnlZtRomNKq5+JpJzxbxIZjG7U4hqZQVDEmB+eRm710Ffx2sJiOdFK88gQ04KYF3ftUC6gn8I+BiwUQDFOcTWhkQKUDOrnBqHigJBJ4AjgH9R6MnXktG8xuZIXguwxei0r3lI/sBTgQCt0P6QRT1a2wEAJUq1RjrRBStaXimb7CmA0gWDgv26JbSsH5MT+SsMa9qzrsXrdzWYKq2TUY7J/zpe0QbMdJxU9iFTPH8dje/jWrCuEFeAEvMS64fl5R8HG1hN8c+I/8cyMHvDWJ4t4Y0+KeFsIC6+Vjn0FCcLZBBOiFPIErYM3v+vOhz2BtaPGWeoxyqUdDNwhyGQf6GAHxzoZ4RfgV7QdwK0Q7gV0iOwLf3qakxov6mkABMdb/bCdb/Y5Wd0AYh3K+UaDI3YI9eNPSDXbocd1yrprN5z0xnlQ0XzumIrm9gZwAaUrixgPx5IZDVzB8lhs/XllAlnzkcMnyOYmuwW41lRaYu5WR/rG23TysjFmX01dCqtQaUe2/a33NfpHq+RvPZq6qx2uMWne08bTDcOHX6sideAJOH1u4I2ExrppCO1BNVlhJrq/mzrSGsVd8SZMHGgooSARK97CjgGQKZ2FwzFYJHRLdQpNHbVtpTOW4pZx/YIvHcCnhrYT2y8bg0yrgJ6ISqVBgTLynOQZoPOlrxDVM0W/+iVZSRTy1zY5tTzQAABphRUQkMyHwjJa+gkpafkgzQT2snup4iVN1NiUxk2IM8SenH8G+leDNZcSWmpw5ORnURImIzMsNFmpDTh3FequScUTmpWvTQ3TkTXJIjXaYMWxhiNx/eZrm5GZzvokdm57mvRFRJ7xTtYEp0T8F1FNaQb7CMvAS19FU0E4xgxWudgaWMlOV84M+FshPNcz6uj+A+l1WNdfLrXYYZ+AnyqPuayMT8/Qyq9BaW/Ky1wI/W1SGEOcdg6oElwDLv1hnT5ivlpAr+fjejWVJwWww3gE8uTlDSbBGTlktpHE/tSuSd1ED/XA4z7vRxb5QMIyxIQa8x+/sawSFoaY9LGRc6IHJSuvBCw9xLz+SN7JZqmm8kYqHqKAs/3fNG/Ulwwv6k4F68nEESXAPGTcFd9x3dhgxRTsQg0Izn3XgcSmwckw7QNWcMQU8PivygRIoZos7onKLnFqs3Pzhu5DIEphxOYunDGTNIrghGeTRjCMDJPPpL7clgEd3kEBaxVHg4GLhGw3qbIaKZUu+Y6kVDxYVXFD0tXorWTc0nlmzxQksnmdFDxf0ShSPfS5n2IEVDWUFU8reqYxxEdppOGcpQKVVAqizo+KElo1JC689Uvzs5cNXUU1iahCSTZDg1ob9LOWm1LdpWWIi/muP2kiiLH5WxXWKkNWnoy9TTn0Tk4AZaEaDz2wXwfYa6OON1nw7uCyZGY9UWSMPSzZdgtrSVrvtkARtUN/LuaegsZb7/x/Kvqk7ADJ+0CBU3acYBDLcTWAWSsLcGN/IGunKovkt7v/MO/QJZ8tMkhfBnjCAf/HyqQLhWL5GLnOWzIh9iNhIjgoe/dsq3aEJD4iPHxZSzWo0E671jBIGtgAXmH7bH4NRDLcG6th1C8dintsGBR2jXGFnkTjbhvwwE/KZKx+D41M0vmy4/Brpi6+Xlaw9w4HHRYX5RpBvSGZDj6I39VqbTLOFSToPVx+HKJ0Lq5cIti6hsutbormJUEIYYTOzNhAfngSSUK8MlCgdd6z4GgTjAqG1U6VnAaLZooAiQMsAGUlJWTDgwHSVPI70vUKQfOQKlrClPYxh6HfkI6TtowcVU5xXjNl2fwS9yjyMEuEToMl5MuGBbcDAjAbCHZzRXdoxBH5egtmYEPRv7BKnr8Nzw+vCZSjodLu/OT+Bv62pbXDxlQRBW3lceQecnmPZlwCprYAQTVKPcxQUaa0iImhrUgQTTAh+WSUHBUPngt9Doh+J+CeA97onVKANJa8v+l0PGPgkIvhWMMiPpBqD9DuCxdO5CJB9Ta3S74JwKjdLpDRVEgDQcWeKeUxo8DL8iYxC4qY9oMBhGFMspbLCQnrAD+4IEJKnmZGkuQC9L0ViOQhttGcpumW+R+BzW4TmCyzbIPiBgPuNhVNA8yvVyj6b1JrLpfOtE3gy4J9T8y34bHukj5YBLEGcC6iiPqu4dLZJ0ft/bSdDaxNKGGPpKHa1Y/p9SctaqY2ISWAOaFXtLqpTc+7DCtKt4PHZUY2udectAds/kyI3RMJR9byz1a6YdwQ8M7ZTy0uRWsTCaRj1D6bB/J5T6vTkBPDr3AoLV6rJ4J0LLqfNBWiPI9UV81AjGj9CrqGtf7csXtwi1NCJX93IUR8xyR3gRnWRWP0JMF4IcBQALL09MB1Ir0OdlZy3KYiiEwhJ2wRcsbLp0uRZ1AvWjY9P/vd2p5ZzyB9zgLVE1NFtgR/prySHiPa5DubEGqWJYvWhy19JL9JBJ/G2rU2GUXcSAUaFBY/KzpOI3AngCbMBgf7XMNdZEuloyEV1zBTEDp60LpdCzKfnTP+kx4PBE5rbflC6nX1Eirrg3U0vhsUMmLDNcMTXgdI2qSanwJLYE5BOAGjGRea7bEjkdljNHO24bSnSlTyIWe8P2zJI3774xpoVikQ8DuNASwjGuJX1ixTxPncmMtTAW+FsWBocY38BDl73mSEoKF6QLXspijOMIuRAebVUK+v4K0gWaKnIR5s1+vluPg9JlnRbKPNXvHAApOG142cx8G1mhLjUl9oxVF0wHUSTdBdUohcHE21rFivwO5q0W3AJC7Q5+qIdQ4oB7ZMbOQlOdTg68AW6535z1DrKmXdmNPOAp/j2kd0rMoKUISYJPx1aw6DMx8GwRGCwmlrENXP8CozaNkA6lS0JlEcW+ygJ5/1GIMIvXweLY5G6nzJJNGZECLfyloci8mqZocPQPH2wxju/ZNUQfBVntD/nC4YkP3HP75jS4hygvtcxC1Ohnd5xOuSRQCQmSihZvdNCKeahyeYFMMuHmFyMiYCUaU9cQrDhypZlSfYkA/qKsmxBluNOaYtqoUxLVF0tXuvmG5By4Bggc1EyVUhLWgO2EQve/HXgyZmmXw1lFINywQah31hNAhARt7xVM2224AwzrzAQAjlAtFi9JpIXP+osNCAhA8OYGdPhtHTYcgr685JlwGtEEMU0wjB1qYEYCkxt8AT7+y4Rbt3KAinbJuIjsbGgbppT046zrAopw4D2nx4QeF40O86uLLk5rBQpuLgh1ZTWsMGZIRjYrUUviSMmYFAg6lrRc/iwCKH88MIOAgwBwSrKgHj3eLF79dkdIgHSoSTpWce0cWm6AHajs0oBY/MT7z0RJbGNgeB4Ez5EKKKsKFVGuxT8Geq4D5jMjiiA6WFCiw3wPh1OKHZ2CZb7vVKY7fFJCC46jRr/ZdlEuh4lJJNJhToiyY4HINJ+Mm6BargAYrOeO2xV0IEiRXOkLmhNfBPkEuwQIiw1ageCDK345Vrp+xqqMCwlALCekdIoT0vkKcd49yGuL3R8tf+7U8o+ek2P6rWjGLiuLvySwFVsxKBQgkcAQoC0NNB5zTqhcAhrgDkOfIQxTkpUZkZoo71f8xQhj+aIAznE9ozgKYMBfOZqLISExI+OFIknsIH9IYnHVuw+hWzEy4zaQudiFvdAEs0eVxZfuOayXkbUq7G59ANQqZujkcHCABr1R8WLGm7x+jV3iZJs1K3oXUYyJXpOcHKHQODGWKhhCEfJMr1ygtYgIUEn69S65hFIJw91ebgXive4T5Xp2vjYvEnJgS5oKo51gUOapOskkjUCRqSNP9ZTLFYhod4kVeSEDQsMkgkJDl1dggpG3r8eT/S6D3m4q0EAgMVbcoSxXXwEBYntF2Tyy58Ta4NUGi5+ypEmlphdzIsk7VBORBBK5j8skvwP4j6qZJ9EnhwDmz+JnwBYIY46UmrE5U20FVRbbOYLTm3pfAwN3AwxNnP43yFzR3FZqQjryqGNCJPI/sVEsT5/WEOsGL1+3Sur7hmxig09P6AccQfh4rp46hHrw6jK/fHax0sUI1wfgOAVMlsbNO/6mGKKSUQS1Jrwsx4MeZta2JT8ShmOuxj1cgBFFxb6amHcpamSZEyYMEQzxHZN0ShztjBF8XEIWEyWM85udt65RcReqRAbZAWvXZXcA8kwDHnuTAcPFYw7zlz+/f7kGjEKlfSTykemfo71WQVa/SpnxXm4BlHI1l0l5CHQ+lSVpowBqXlCgtxvWGDFfnRzulSXbzvA+JegsTSRNoraCDIp6yya0xSdcCZ4D8B24pUOnZu9mPbZabSVNYzfw8NMNSlt/9Dxhp4y93i7NJ0srDSTi2E8loOsCAogVQiBFTi9CbVE6SKrNPUd8GtgBF3Fhd4qCX6vaf7q8jMhmQrlpABRmIBDCoy6oBDCyalvXemaMjXw61whBfJEifuEzNDWFhJS6RpN06Jlj0cTDR5HhKkVRZMu/whhSqLggCJOk2ocy+X4sAACG61afDPQUc++k1ZjeKnet2gE0BNEaW+nQ7qbaHDI+Xq1c2l0AVxV+yNwg7bjxp7npkqre4cuZWxmM0SjlLx5RAAWtCNS51YqiDpQ18mGSAQVUgiktcMzYHn6SYEcPeg5cJFQXGiVVGi0rqBf/0DH3BIsuPE4l0oSjSXr1JutFpU28EBsvXiPxh3e9ETYQ+SRqxQwpEAZA6y0EP5naInVRlgsf+V/sUYDbrS8Ge5gBiEzlAnUomS6xVifVodYHu4jvGqS3g1Ky0rLkdmmqdBcRavCvQ8qf7VtqDZOualMZhwHRsYNqmnmfydd3QZg/xyI855rU6Bb3B4ojhxXBDhY0qkfercnELHQGEWkIvtr0HXxJjNBEZxD/pPRwQ4+5ArqEA9VuZxB1np0ul3gjk9914RAokTiEszV2GQYwhpxrUB8+cBPgPjgJyi6/u6IpEfgoE7JtnjWYC2uirZE1SBTEyRq9+oBEVhkRBmYWcocYQ+CoUcQMFZZeNKcrIQdpsKWFtY9VvQAgDNfEQkkxLmj49mzUH+O7SqFVslQ1mrFBKEgAYzesdcGMQD9iotjUM1UxjmIuEQWk4TzAk1FyKGTVcZq0kxKEEOjtisjM/FtTumpvKWJIKqwBdk6XAhqGdGSRHJbNjz0JGSBFJfGJuZUerncpfEet0lOKkwGSabOavFIIvuE6WqdGYJU4DRSo1VTXrOmUgwsuDkJNQnKliWzMQQksPcaO5arGhMdiUVzyk+USMIknKgZZYTfnYNqUxpimRicEXRxzmz6szpdCoaSpHE8YNtBGLtyWZmT0kGsWe83Jc8uCIbzJsUPpU7Eg6vhbS1obQqxJ/BY3wi2J9qMVTBwTwEvWzWUZhASlhRXBSidfTD7LFDHhOA3CSsZ4NLADuBpbTWKFZHCG+rVAawNTlYLoc9c3qfA+XvKwLrKPrpyFhzoGZhI61RRwm6mHMi7hhZiPLjr3BoCa2VSfzvCI/+8WVgrAJ41+P8P6hNE15qRuX4aBrVM3Ag+1CwJj0TsX+CSCg9rkQmCKE9Ornf6bCiD5KCFQ3pMoxSxuZbRkjTE7VrPZAVggYkpkYruaOXlaNpe3EtUoi7Hm4LECnRQN5sZDg2nOyybDfDv28QAlOIbFn/1OtAkbaGHUYrFpAn8L0pJdogigUPKY8IhyvaPIJmpJgBaIXojxCZCPWy0p8MvsABHC1HUCo55HzEif2Cx8DjVTdNvUZ4qLxPRuWqJvgxE30RxU0KIGC4aAkClQw+CD0Iulgf8ukjQzC9rddV2F2rQ2c6ABjYbuk5Ocza651MQf7UOEp1Iib8EkIf+DfcruMKV4y8De7iSxiR0Q2yiNQXt/bblsr8RzzKgeJczzCqPptg6Gk7RavY01l00UYcCiKHko/vWnUKTFoh4hDskspA4tP5fAOFuaUg7ifvCeYVQFhzlKrxGEB2zjtEsX+FmIkauYCUPTD7o8NApL4Gddr04j7GXwq7eyXXQ8IlAEUBgmQgHoKMSBj4zq2AUt2/+QCTMHwJhyiRT0rObGJyUEOP2Tp87F1bwmGitJbxPzMu2m1jESEIeMeiPmtwjvm0sJgGIJre31V0K6PCRCxBrgYHgAVINRkffbOY4wGmMRgP4OeL2isdPo9Nox4cP+Awg5SXWcYximobJvtmjDPf5IqDgVcoFUGwZTqxg0EwkCzNpsncWXw22AjWL6+oUv1jrxENqEFCSX9OX5HInS1tzOTpIswbMzuC8YKTRIkoUuuqKm1rZ4yrtCjUYel0TmB5lsqtrzzDtTvZ0cGsGSi36P6gxGyMIBxPKEdZymlifM3Rz0SqgEok/CShyE8zzE1hTDEL3TIDIzdpCSAFMiOXiNHcsrFFJzyEdOAQ2WcTE6mRc7omEMtGIXxJKKElwrK7RLQwgt6jTpAWho9FblTLjp/jSZt83aXT4inZIpnoZhUXndZgk+QogchsHJSONTgcaeIdISkoh6lIvoQGwg0KXCCoA5ndZCanmZBgG97lTkuzAOMfwXn4DNMZDYJqPFkBWAZsH8OIAQA+ag6eSI3cOXTDAhRjeMedVGVcUNaVoxWDlHUmyVOQbLmoqFI0S+KyWUd2NMWKNP1LjfXO5CN1AYrTntnYmQJgKN8cNFuYOxE+AgJnjoXh9NR5NZX4rxIDS+opA2HfRxFAXgQYMq23K7bZvbxDROEYkAVMNcJCPBNCsZBTxfLiB3frpyyjCsVCKXQQUOVvcMuSdxtydpgAAA+JqOiLcwWQE0HmfOsMgbZQu2ueSVp2wCYA==");
	src:url("data:application/octet-stream;base64,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?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,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") format("woff"),
	url("data:application/octet-stream;base64,AAEAAAANAIAAAwBQT1MvMh2sGLwAAADcAAAAYGNtYXB6ppDjAAABPAAAB7JjdnQgMV80wwAACPAAAAEQZnBnbUjcaRUAAAoAAAAFiGdseWYvZpevAAAPiAAARbFoZWFkLXVhOQAAVTwAAAA2aGhlYQ1HBXQAAFV0AAAAJGhtdHgFbw3bAABVmAAAAQRsb2NhAAi/sAAAVpwAAAEIbWF4cAghFuYAAFekAAAAIG5hbWVE/nhZAABXxAAAAnxwb3N0AAMAAAAAWkAAAAAgcHJlcAXkN84AAFpgAAACDAADBDABkAAFAAgFmgUzAAABGwWaBTMAAAPRAGYCEgAAAgAFAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAEAAIPsCBfz99wDNBrQBogAAAAAAAAAABAAAAAAAACAAAAAAAAQAAAADAAAAJAABAAAAAAKgAAMAAQAABRwAAwAIAAAHmAAEAnwAAAB8AEAABQA8ACUAJgAoACkAKgAsAC0ALgAvADAAMQAyADMANAA1ADYANwA4ADkAOgBBAEQARQBGAEkATABNAE4ATwBSAFMAVABVAFYAWgBhAGIAYwBkAGUAZgBnAGgAaQBsAG0AbgBvAHAAcgBzAHQAdQB2AHkAegCqALAA6QDtAPH//wAAACUAJgAoACkAKgAsAC0ALgAvADAAMQAyADMANAA1ADYANwA4ADkAOgBBAEQARQBGAEkATABNAE4ATwBSAFMAVABVAFYAWgBhAGIAYwBkAGUAZgBnAGgAaQBsAG0AbgBvAHAAcgBzAHQAdQB2AHkAegCqALAA6QDtAPH//wAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8ADQAPgA5ADwAOAAcADcADQAmACAAGgAfAA4AHgAbAC4ALQArAC8AIgAHAAgAAgAwAAQACQA2AAsAIQABAAUABgAKAAMADAAWADIAFQAnABAAOgAqACMAKAAzAD0AFwAUABMAKQAlACQAMQA1ADsALAAPAB0AEgBAABkAAAAEAnwAAAB8AEAABQA8ACUAJgAoACkAKgAsAC0ALgAvADAAMQAyADMANAA1ADYANwA4ADkAOgBBAEQARQBGAEkATABNAE4ATwBSAFMAVABVAFYAWgBhAGIAYwBkAGUAZgBnAGgAaQBsAG0AbgBvAHAAcgBzAHQAdQB2AHkAegCqALAA6QDtAPH//wAAACUAJgAoACkAKgAsAC0ALgAvADAAMQAyADMANAA1ADYANwA4ADkAOgBBAEQARQBGAEkATABNAE4ATwBSAFMAVABVAFYAWgBhAGIAYwBkAGUAZgBnAGgAaQBsAG0AbgBvAHAAcgBzAHQAdQB2AHkAegCqALAA6QDtAPH//wAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8ADQAPgA5ADwAOAAcADcADQAmACAAGgAfAA4AHgAbAC4ALQArAC8AIgAHAAgAAgAwAAQACQA2AAsAIQABAAUABgAKAAMADAAWADIAFQAnABAAOgAqACMAKAAzAD0AFwAUABMAKQAlACQAMQA1ADsALAAPAB0AEgBAABkAAAAEAnwAAAB8AEAABQA8ACUAJgAoACkAKgAsAC0ALgAvADAAMQAyADMANAA1ADYANwA4ADkAOgBBAEQARQBGAEkATABNAE4ATwBSAFMAVABVAFYAWgBhAGIAYwBkAGUAZgBnAGgAaQBsAG0AbgBvAHAAcgBzAHQAdQB2AHkAegCqALAA6QDtAPH//wAAACUAJgAoACkAKgAsAC0ALgAvADAAMQAyADMANAA1ADYANwA4ADkAOgBBAEQARQBGAEkATABNAE4ATwBSAFMAVABVAFYAWgBhAGIAYwBkAGUAZgBnAGgAaQBsAG0AbgBvAHAAcgBzAHQAdQB2AHkAegCqALAA6QDtAPH//wAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8AHwAfAB8ADQAPgA5ADwAOAAcADcADQAmACAAGgAfAA4AHgAbAC4ALQArAC8AIgAHAAgAAgAwAAQACQA2AAsAIQABAAUABgAKAAMADAAWADIAFQAnABAAOgAqACMAKAAzAD0AFwAUABMAKQAlACQAMQA1ADsALAAPAB0AEgBAABkAAAAEABoAAAACAAIAAAAA//8AAP//AAAAAgAAAAAAAAOY/fgFv//xA6AFTgVaBTsFLwPoAPAA3ADcAEIAhwA9AEgAKQAVABcAigCFAIUAigJHArwA4gDmAFQAOwBOBfMAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAALQAtAAyADIAAAAAAAAAAAAAAAABAAECAEwATAAAAKoAqgCqAKoBLAH0AkQB/gH+ABoCigH+AU8BXwCWA4QAyQDJAYYB4AF+Ao8A+gEpAbgB9AAAAAAAAAC+ANcAVQBkALAAmkA1UE9KSUhHRkVEQ0JBQD8+PTw7Ojk4NzY1Ly4tLCgmJSQjIh8YFBEQDw0LCgkIBwYFBAMCAQAsRSNGYCCwJmCwBCYjSEgtLEUjRiNhILAmYbAEJiNISC0sRSNGYLAgYSCwRmCwBCYjSEgtLEUjRiNhsCBgILAmYbAgYbAEJiNISC0sRSNGYLBAYSCwZmCwBCYjSEgtLEUjRiNhsEBgILAmYbBAYbAEJiNISC0sARAgPAA8LSwgRSMgsM1EIyC4AVpRWCMgsI1EI1kgsO1RWCMgsE1EI1kgsAQmUVgjILANRCNZISEtLCAgRRhoRCCwAWAgRbBGdmiKRWBELSwBsQsKQyNDZQotLACxCgtDI0MLLSwAsCgjcLEBKD4BsCgjcLECKEU6sQIACA0tLCBFsAMlRWFksFBRWEVEGyEhWS0sIEWwAENgRC0sAbAGQ7AHQ2UKLSwgabBAYbAAiyCxLMCKjLgQAGJgKwxkI2RhXFiwA2FZLSyKA0WKioewESuwKSNEsCl65BgtLEVlsCwjREWwKyNELSxLUlhFRBshIVktLAGwBSUQIyCK9QCwAWAj7ewtLAGwBSUQIyCK9QCwAWEj7ewtLAGwBiUQ9QDt7C0sILABYAEQIDwAPC0sILABYQEQIDwAPC0sALAHQ7AGQwstLCEhDGQjZIu4QABiLSwhsIBRWAxkI2SLuCAAYhuyAEAvK1mwAmAtLCGwwFFYDGQjZIu4FVViG7IAgC8rWbACYC0sDGQjZIu4QABiYCMhLSxFI0VgI0VgI0VgI3ZoGLCAYiAtLLAEJrAEJrAEJbAEJUUjRSCwAyZgYmNoILADJmFliiNERC0sIEWwAFRYsEBEIEWwQGFEGyEhWS0sRbEwL0UjRWFgsAFgaUQtLEtRWLAvI3CwFCNCGyEhWS0sS1FYILADJUVpU1hEGyEhWRshIVktLEWwFEOwAGBjsAFgaUQtLLAvRUQtLEUjIEWKYEQtLEUjRWBELSxLI1FYuQAz/+CxNCAbszMANABZREQtLLAWQ1iwAyZFilhkZrAfYBtksCBgZiBYGyGwQFmwAWFZI1hlWbApI0QjELAp4BshISEhIVktLLAWQ1iwBCVFZLAgYGYgWBshsEBZsAFhI1hlWbApI0SwBCWwByUIIFgCGwNZsAUlELAEJSBGsAQlI0I8sAclELAGJSBGsAQlsAFgI0I8IFgBGwBZsAUlELAEJbAp4LAHJRCwBiWwKeCwBCWwByUIIFgCGwNZsAQlsAMlQ0iwBiWwAyWwAWBDSBshWSEhISEhISEtLLAWQ1iwBCVFZLAgYGYgWBshsEBZsAFhI1gbZVmwKSNEsAUlsAglCCBYAhsDWbAEJRCwBSUgRrAEJSNCPLAEJbAHJQiwByUQsAYlIEawBCWwAWAjQjwgWAEbAFmwBCUQsAUlsCngsCkgRWVEsAclELAGJbAp4LAFJbAIJQggWAIbA1mwBSWwAyVDSLAEJbAHJQiwBiWwAyWwAWBDSBshWSEhISEhISEtLAKwBCUgIEawBCUjQrAFJQiwAyVFSCEhISEtLAKwAyUgsAQlCLACJUNIISEhLSxFIyBFGCCwAFAgWCNlI1kjaCCwQFBYIbBAWSNYZVmKYEQtLEtTI0tRWlggRYpgRBshIVktLCCKCCNLU4pLUVpYIzgbISFZLSxLUyNLUVpYOBshIVktLEYjRmCKikYjIEaKYIphuP+AYiMgECOKsUBAinBFYCCwAFBYsAFhuP+6ixuwRoxZsBBgaAE6LSwgiiNJZIojU1g8GyFZLSwAIIpJsABRWLBAIyCKOBI0GyEhWS0sRiNGYIqKRiMgRopgimG4/4BiIyAQI4qxQECKcEVgILAAUFiwAWG4/7qLG7BGjFmwEGBoATotAAACAAAAAAJYCAAAAwAHAAABAQEBAQEBAQAAAAACWAAA/a0CTgAA/bIAAAgAAAD4AAAFAAAH9gAAAAIARgAABZwFVABHAFkAhEBGfwQBBEFBAAo8PA83W1sANxxIJFIXZhQRDxtAKmUoExxlJGBaTA4wMSgOLygMDBovBlpAQUU8RSIUDhoEGhpaU1YfKDwOCgAvxDMa/cYQPBEzEO0yMhESORoQ7BE5LxoQ7cUa7QEQ9OTk5Br95OQzfRDcGP3U5hESOREzEjkRM3ExMCUUIyEiJyYDJicmIyYnJhU0FhUUOwEyHQEUIyEiPQE0OwEyNREQMQIrASI9ATQ3JTYzMhcWFxYVFAcGBwYXFhcWFxYXFjMyFQE0JyYjIgcQBzAVFBcWNzY3NgWcCf6cGA81z15EBwk3UhECL6QLCf3TDgx1EgIicwoIATueUFY5k2FubD6DCAJYd10fQzFDUhP98Vh04CMEBA8mSmQwxAwMDC0BDXqSEAUIAhES3nfbCy0KCisNHgITAYUBDgotCgEIBAgVVF+Mnmw+LwQInYBjIEMhLw0DjoVUbhT+7UfVEAMGAgMONgABAEgAAASrBVAAWQC0QF43Rw4gPDxCDz8BPz9XUVRUQFdZICsrJUAhISAlJRFbWRFAUxNRMDBRGxhlFRMHZRFgWiWAISwOMBUOKBwGWkBLHSAPRAFEgAA4AThADzIBMjIaV4BTDjAMDgQoBFoaAC8QPBoQ7RrtGs0SOS9dGs5dGsxdGu0aEPwa7Rrt1BrNARD25Obk5TIvEOYaENzOEjkZLxrJfS8aEMh8LxoZEN0ayXwvERI5fS9dMzMYLxr9xTEwJQYHBiMhIj0BNDsBMjY1NAI0AjU0KwEiPQE0NjMhMjYjMgcGBwYjMicmJyYnIhUCFRQzITI3Njc0OwEyFRQGFRQWFRQrASI1NCcmIyIkIyIVERQzIDc2MzIWBKgqNAgP/B8KCJwNBwQCKX8KBAgDrBNEAQ0DEhsJCwEUK1DP4xAEEAG7DAQHCQ0pDggEDSsMDAIRCP5UBgw1AavCLgEDCq5JWQwMKwsJCwkCSRMBeQvLCi4FBQQKQlQWEikOJQIM/qiUFBA1QBMRBJ8PD7QGFg4pbxQIEv6B5mcYDAABABf/7gWBBUwAQgB1QEVLKgE6KgHIKQFJKQHNKAE6KAHLJgE7IAE0EAE0DgE0DQFEWwZCei0NCQt6EhpaQzU4OBIUFAYEBCckDig/HAYtDQkLBEMAEOQyMjL0MhrtMjIRMzIRMzIRMwEQ9jIZ9DIyMvQyGOYxMF1dXV1dXV1dXV1dARQrASIHBgMCAwYjIicCAyYnJicmKwEiJj0BNDMhMh0BFCsBIhUUFxYXEhcWMzI3Njc2NzY3NicmKwEiPQE0MyEyFQWBBkAUCmuDl5ITHh8Qj5o5OmQ3GSESCQMKAcsMCF8aCmFshzMICgcIFFkuLkw5IAQEHmcOCAFzCgUUCg75/tD+tv6ULyIBSwFjgYDaTiMGBC4KCC0NGBgX1vP+qGcVDSHec3Sqn1wlJwouCggAAQBeAAAChwVMACkAPkAiK2EpaCYTGmgiGxNlEBMGZQ5gKh0QDigWBipAJgkOAygDKgAQPBoQ7TIaEPwa7TIBEPbk5uT15Obk5jEwJRQjISI9ATQ7ATI1NAI1NCsBIj0BNDMhMh0BFCsBIhUUAhUUFxY7ATIVAocI/gAODHMOAiVqDwoCAgkLeBMCAgcidwoICAorDRwKA9kNvAowCAgyCA4G/IYejRh3CQABAGb/8APZBV4ARAC4QHE2Hzk/AkYfST8CVh9ZPwJmH2k/AnYfeT8Chh+IPwKWH5g/AqYfqT8Cth+5PwLXPwEwHS0oPwDPO987AjsPIh8iGy0iLSINdhsBwBvQGwIbD0ZjAEARHSgNYkU/HwY3HzAvgCkgJgdFFx4oD2AJKAYERQAQ9BoZzRoYzBrtEPQaGc0aGMwa7RI5OQEQ9hoZ7RoY3O7tXXESOTkvfS8REjkYEO1dETkaGRDtAF1dXV1dXV1dXV0xMAEUBwYHBiMiJyY1NCY1NDsBMhcUFx4BMzI3NjU0JyYnLgE1NDc2MzIXFhcWFRQrASInJicmJyYjIgcGFxYXFhcWFxYXFgPZeUROU4vHsg8CFSkSAgYQm4m6Rh43Np+x1pV0ucx0EAILCTELAwgNEzZdkW89RAMCPyDGdjVZPVYBaJZwPhoaXgciB+YJDAwlI1qFeDZYTzA+Mji3t6l4XFoNDkKMFQwjKT0mPztDa0hEIk4vHC89VgABAAIAAAUbBVsAQQBgQDFDW0AEIEFtFWYSExANDRAbKRMkJyccZiRtQC4gMFtCBC6ANQsoHUE6BkIRIA4ZKBlCABA8GhDtMhD0xOky1hrdxAEQ9hoZzRoY/uQzLxDm7TIvEObk/BoZzRoY7jEwAQYHBiMiJyYnJicmIyIHAhEQOwEyHQEUIyEiPQE0OwEyNTQmNTQSNRAjIgcOAQcGJyY3Njc2FxYXFjMgNzY3NiMyBRsHHgQVFwgULyGNhjAOAQwvoAYG/b4KCpISBAoh540hQAweCQgOGhoEEhHm9lcBIv4eGhcBDwVCMHIPESsMCQwMDv79/Wn+8AkvCgotCxYDxhQRAokOAR8pCkEDBAwJGFhIDQMCCgoIAQMEAAIAFAAABX8FngBMAF8AwEBiEl9TClMbP1MXChtGRj9aFBdTUw4yUwoXDiwsMkYKLBcpMkkpSSkmYVtMaz82IDo/QFMyayZaYEYiPz83LCIyNyBfWh0VKBISFyJTNzAVARUVIjogNwdgSCoKGw4iKAMiImAAEDwRMxoQ7TIyMhD0GhnNEjkYL10SORI5My8aEO0yGhDMETkRMxESOQEYEPb0GcUaGN3WGs0Q9OYSOTkvLxESOTnAMwcQ7QgQ7QUREjk5BxDtCBDtBRESOTkxMCUUIyEiPQE0OwEyJyYnJicmJyYjIQYHBgcGBxY7ATIdARQjISI9ATQ7ATI3EhMSNzY3Njc2NzYzMhYVDgEHBhUUFxYXFhMSFxY7ATIVASYnJicmIyIHBgcGBwYVFjMhMgV/Bv4WBg14DwIBAQY8PwcHD/4jDAUyIBgGAhCWDAr+WAsJSxMfdXzlHxsQDQoyRQwCCA4FCRATDxBUDnFoTDcXSAj95wxSJCgKDg4NJi46QQQBBwGkCQoKDCcPEgMFFKqvDhUDCo9uSDggDykKCi0LOwETASICC0E3KyECCA8EEAsHCxUZEhI6QtQj/sX+3p1wDwIPJOJyfSMjXHGImg0DBQACADP/9gWJBUwAJwA/AG9AOjoTNxsWQD4CKAITQWMAHCgWQBMTH2UbExYZGQ1lFmBAPgIoAgYwHjAcDigjBkBAPB4wBgYQDgkoCUAAEDwaEO0zLxrtGhD8Gu0a7RI5GhDJARD25DMvEObkMy8afRDcGP3uEjkaEMkaEP3mMTABEAUGBwYjIiYrASImPQE0OwEyNTQSNTQCNTQrASI9ATQ2MyEyFhcWAzQnJicmJyYjIgcGFRQCFREQFxYzMjc2BYn+z26OVKpN8091CQMMlBACBCeYCgQIApqQ9nC62R0hVVuNhn4qHhYCIUG70GWNArL+YrpDFQwKBgQtCx4PAeUWGAGmEdEKLgUFTWWo/kmWZXFyeD47BgUiD/42H/5x/v0HD2ePAAEASAAABKgFTAAyAFVAKysTIWYlGxMxIAYoAEAaZRcTCWUTYDMkFw4oHQYzQAAgMEgrDigNDgcgBzMAEDwaEO0a/RreGhnNGhgQ/BrtMgEQ9uTm5BrcGs0aGc0YEPXl5jEwJRQHBgcGIyEiPQE0OwEyNRQmNTQSNTQrASI9ATQzITIdARQrASIGAwIVFDMyNzY3NjMWBKgnASIKDPwMDAqFEgYJKV0QDgI4Cgi7EQYGBTXxe4yNGAkMqA9BAkIUCi0LFAGkPF0CajnVDSgNCDAKG/4t/k9E6AsLUw4HAAEALf/4BecFTABFAFlAMEdhBABoCw4+ZzkTNRdCJycjZiobQBxlGRMXFRUXYEY4JwQYDihBHwZGQC8eQA8ERgAQ9BrtGhD8MhrtMjIyARDmMi8Q5uQa/eQzL3YQ3Bjm5P3kxuYxMAEUKwEiBzQHBgcGFxIHBiMiJyYnJicmETQrASI9ATQzITIdARQrASIHBhEUFx4BMzI3Njc2NRAnAisBIiY9ATQ2MyEyFhUF5wgpXgIEBAEDBAeggeLXg6w6MwYEK3MKCgIEDQl2DgMGDBnZurxyLRoXBAw0gwkDBAgBrAkDBRcNAgmCjYG3k/7HkXUpNmxgunsByekKKw0IKw8QI/283EaLlHkwZ1lXAVlsATMGBC4FBQYEAAEASP/PBhkFTABPAHpAQjISAQ4MDD9RYQoFBQBoCg5JZ0YTP0REPypDOBMOMmUtbiodZhoTGA4kZSpgUEBGAy8OTDgTNwZQKBoOICggDgwEUAAQ5DI8GhDtMhD0MjIy7TIyARoQ9uT95uQQ9OTtMnYQxDJ8LxgQ5uT95DMvEOYRMxkvM10xMAEUKwEiFRQCFAIVFAcGJwABJicmBwYDAhUQOwEyHQEUIyEiPQE0OwEyPQE0EjU0KwEiPQE0MyEyFgAXFhMWMzI3NgMQJwIrASI9ATQzITIVBhkNjRcECBAfEv7u/tyTzQ8FBAsMN3sMCv5lDQ16ESWMQwgKAWIRFAFLFdTtBAQJAQEBAg4+eg8NAcgPBRcNGgj9/yv9YBIoBwwYAUwBYMHyDRYM/rz+uVr+9gkxCAYxCw6POwMwCLgKLgoh/l0X/f7wAxwTASABIBwBHgouCggAAQA3/+UFMwVSAE8AjEAkS0xPIDsdOUAoICo5OSoUUWMFUE9BQBYUYlA7OSA4MRweKSUhuP/AQB4MEEghgi4xBlBAQ01IRkAMEEhGggxAFhQgEwYMDFAAEDwQxNQaGc4yGhgQ/SvFxMUyEPzG/SvEzMUyENQaGc0yARgQ9jIaydwaGc0Y5hI5OS98LxoZzRoQyTMaGBDNMjEwARQHBgcGBwYjIiUmIyIHBgcGIyI1NDc2ATYBNjc2JgcGIyImIyIHBicmNTQ2NzYXFiEyJDMyNiMyFxYHAQYHBgcGFxY3NjMyBDEyNzY7ATIFMzMQGQsrAkMY/qjYtlxcHBsWAx8XEwFRlQE6MyMHERuL9D/DDHMfIgcaUQ8JEuIBWxABKggcigIZBQMR/es+eqxBCgMDEEDEZwFykzoOBhkMAS8KmjlOGgQBEQoGAgMDDgohHAGatQFsOzwLCwIIBA4UAQQLE5gkDAIbBA0RCRP9pUGPymwQBAUFEhR3HAABAG0AAAFYANkACgAcQAwMABtABQsHGwOAAwsAEDwaEO0BENYa/c4xMCUUBiMiNTQzMhcWAVhGL3aLLRsYZCs5ZHUkIgABAGr/8AOoBUwAPwCNQEc1PkU+AjU0ATgCSAICXD0BNRQBIg02QBwcDDk2ATY2ACogLCwJQWM7HQANFkAMCWJAHSwgKTI7HBwEJkAyBkAHKA0QHgQEQAAQ9O3dGhnNGBD0Gn3NEjkZLxjFENQaGc0BGC99EPYZzBoY3P0ROeYSOS8aGc0RORgvXRI5fS8aGBDtMTAAXV0BXV1dARQHBiMiJyY1NDc2NzYXFjMyNzY3NjU0JyYnJjU0NzY3NjU0JyYjIgcGJyYnJjc2NzYXFhcWBwYHBgcGFxYXFgOoy4nwe24RBwQKAyBGbkU+VSCDc0uzEClXXUQyLWJ5ZBINEgYOCj1ebZFuSGADBHtcIxcdlFttAYm1iFw1CAwRBgkDAQ0dFx8cdohxUDQbAy0LDRxPOYlSOTZCDwMJCQ4NUCctCAc7Tmp0fFsTDwYdSVgAAwAjAm0CagVcADwATABaAEtAIQA3GwlaUywTRVtcTEwGPEFIBg9VT1gJTypAGoAhKDEHWwAQ/BrJGtwazt3UyBDe3cTezQEvPc08GBDGENbUxN3eMjJ93RjMMTABBgcGBwYjIiYnJgcGBwYjIicmNTQ3Njc2NzY1NDEmJyYjIgcGHQEUBwYjIjU0Njc2MzIXFgcGBwYXFjMWFRQGIyEiJj0BNDYzITIWFQE0IyIHBhUUNzY3Njc2AmoCCCMYBwcxZxUBARojOkE3Iy8rJ0paRQQHExspJCENDhc1LUEsQmFUMisCBgcDKDcdEA0g/hMhDBEuAcktEv74BiowXEo3JQYICAMtBAgkDQRKMAYEKhstFh83RC8zGyEOAgqBIwwXEwQUGSEaKSceWhknJyJMbJJJHikCtBAGBQ8ZDwUFDwGBCBkvSloIBzsJGkUAAgAz/+4DgwOaADQASgBhQC4xAExZGA01RQpCQiUNQApYSyMQRDAZNSg1GEQYRBgGPRAQBUtAACAxSisPBgRLABD05XbcGhnNGhgQ/O0SOTkZL30vETMaEMkaGBDtARD2Gu0yLxB23Bj97n3UGcUxMCUGBwYHBiMiJyYnJjc2NzYzMhcWFxYXFhUUDgEHBgcGIyIGIyIXFhcWFxY3Njc2NzY3MhcWAzQnJicmJyYjIgcOARUUMzI3PgE3NgODAgRCbHJ0uW19DQYbJ1phhGppW0s0GAgi3x48PXQjBUcGCgIJZyNSSEhwQioVBAYFDgjpCRgHFis9TEAxESQINVsftxsPngYFQjAzaHe+YmmWU1snIks0KAsUDA0vBAkKEQIwwHkoFhMBAyIWFQMDDggB/gIYLAoeIzFFGXslFAgDKAoHAAEAKgPoAgAE1wAPACZAEAooDgUgBxAOCwuAByAFChAAEP4ayhr9xgEQ1hoZzhjVGsoxMAEGBwYHBicmPwE2FxYzMhYB/g8eZeklGhog6RAPNG4FBwTFDxA2chYQDxisDAIGCf//ADP/7gODBOcAowAQAAAAAEAAAAAAAEAAAYMAEQDyABBAAAAAAABAAAAQQAsCEFBPAgBQUA8QUCs0KwACAAz9+ARGA6gAOABNAHJAQYc3AYY2AQ0TCAhFMDAQGEUMHk9ZAA05GiMVIBMXFR5WTkQxPw8rNQVOQCEOKCcBTkANGg4oFAJORwdgShAoBAROABD0Gu0a3ckQ9BrtMhoQ/BrtGhD8Mv3UyQEQ9uTm5Pz97hD95DMvETMv5jEwXV0BFAcGIyInJhUUFhUUOwEyHQEUIyEiPQE0OwEyNRAnJisBIj0BNDsBMjc2MzIVFAYVFDc+ATMyFxYDNCcmJyYjIgcGBwYVERQXFjMyNzYERoqC4npNEAIzmggG/ecODnkRBQgYgw8IZ1s0VxQQBBk1m1SYcX+zHRwlUoNdNj0LBAhVkZlPPAHH0YF7KwkRAuIY7QknDAgpCxAD81zJCicLBgoZB2EIHhgzVG17/uRHVFEqXhgcFQ0M/dkXBjdxVwACAD//9APsA6YAFQApAGlAPcgcAakcAZgcAYkcAWcYdxgCZhR2FAJ2EwFlEwERBREFCytZAA0WHg1AC1gqCwALAAUaESARBSokECgFBCoAEPQa7RD0Gu0SOTk9Ly8BGBD2Gu193Bj97hI5OT0vLzEwXV1dXV1dXV0BFAcOASMiJyYnJicmNzY3NjMyFx4BByYnJgcGBwYVFBcWFxYzMjc2NzYD7DA82JGFSJM0PwIDSkJ3XqaEW2lexQNbYY1tKDxAJ0M2S1ApPSEdAdWHXnqCI0lnfYmXd2o2KzU+1brCe4QHBTxZo6aWXDEnHSpXSwABADv/8gOBA6IALQBVQChLEAE6EAEUMBISCi9ZQCogACINClguEhQUBBwQDgUuQAAgKyYPBAQuABD07dQaGc0aGBD87RI5fS8ZxQEYEPbtfdwaGc0aGO4SOXwvGhnNMTBdXSUUBwYjIicmJyY1ND4BMzIXFhUUIyInJicmJyYjIgcGBwYVFBcWMzI3Njc2FxYDgTOoqodIeEA6P8e7rGxEK0k0KhUMKiYXPxc/Kj9mTqyIXgwSDAkIpA8mfSU9bWCkXsu0bUM2OTctSigJCAgWPl+pvn9hPgcNDBAIAAIARP/lA7ADlgA8AEsAeUA6MDY3BgYAAE1XNwwbCj89AT0TKSkkDCsrQw0TWEyAKyspPg4YGA9AIA4gMAVMQEYPSAoPBEwAAAYETAAQ5DIZLxgQ9Mga7RoQ/BrtGhI5fC8Y7X3OMhkvHQEYEPbtMy/tMxkvfRDcXTIYxf3sMy8zGS8YENUaMTAlBgcGBwYjIiYnJgcGBwYjIicmNTQ2NzY3Njc2JyYnJiMiBwYdARQHBiMiNTQ2NzYzMhcWFxYHAwYXFhcWATQjIgcGFRQWNzY3Njc2A7ACCDMpCQpJmx4HCSU3WGNMO0N+bXOBCQEGBgYlKUNDLBUWIE89Y0FmkoBKGxEPARMEQDhPEP55EENNj0gvT0QSBQ5CBQozFAdvShIOPSxFIyhUZJgnKh4CFJU0Mh4hGwwhJzQiOzMviCQ6PBU3MSf+eW8xKxYFAWcTJ0l4SD8GCl0YH2EAAQAnAAAEVAOoAFAAdUBAPDwbFhgTFAwqUldQGE0TSURGDEAGFw0ZLxUsEyooKCMVKlZREw4wPUhAQjc3EA9CBVFALQ4zAVFNGAkmDigDHwAvMxrtMjIyEPTtGhD87TMvEMka3RrpARD25DMvEObkffQY5Br9yTPm5OYQ/ebkMy8xMCUUIyEiPQE0OwEyNzYRNCYjIgcGFQYRFDsBMh0BFCMhIiY9ATQ7ATI3EjU0KwEiPQE0OwEyNzYzMhUUBhUUNzY3NjMyFxYVFAI1FCcWOwEyFQRUCP5WCgpMCwUMXFpYXBEGIWQLC/4xBQUKcxABBiF1DAiHQCdhBw4CDTFKVkmDRlIIAgMTaQwMDAgpChF5AUWkaR8GFSv+VMsKKQgECCcIEwHAu5UMJwkEChcFPwchCCElK0ZSwkP+wwNzHjcGAAEAFQQvAkUEzwAcAEa1HhowBGgBuAEAQBQSaAwwDx0BIBoWQA8gDAgSFgQKHQAQ9t3c3d4aGc0aGBDeGhnNARgQ1hoZzRrJGhjcGskaGc0YxjEwARYHBiMiJyYjIgcGBwYnJjc2MzIXFjMyPwE2FxYCQgMQNHQ/OmYtHxYJFAwKBA41dS9GbygfFhULCQMElgoVSB0zFwoOBh4ME0gfMRcUCw0E//8AJwAABFQEzwCjABcAAAAAQAAAAAAAQAABgwAYAQQAAEAAAAAAAEAAABBACwFCVU8BAFVVQEJQKzQrAAEAPwAAAokFRAAmADpAHyhhJmYjEx4hGxVnBWcOYCdAHR0SDhkJJyMJDgMwAycAEDwaEO0yEPTtMy8BGhD+5OT9xubk7jEwJRQjISI9ATQ7ATI1NBI1NCcmKwEiPQE0OwEyNiMyFTQCFRA7ATIVAokI/csNDagQBAQHW0YMDHGLewIQEjF/CgoKDCcMNgsDZQ2TJUQMKQwVFQL8OSb++woAAQAh//IDvAVHAEkAV0ApTAoBCxFAPCRLYzENABokSgsLPwYbSEA3FBQgQAZKKx5AJyAESj8kICgALxoZzRgvEPTFGu0Q7BE5fS8YzRDW7RE5LwEQ1n3UGMTt5hDUwc0yMTAAXQEUBwYHBgcGIyAnJgcGBwYXFjc2MzIXFhcWFRQHBgcGIyInJjU0NjMyFxYzMjc2NzY1NCcmJyYjIgYjIjU0Ejc2FxYXBDMyNjMyA7wbHRoQEiUv/wCuEAUaHwUFBRErcYJlWzmNkTxicbK6bRgdBwUfc3KveDEZIIgyP2FTCnIII18EBiOEhAEHJis1Ag4FLxQ4PBoQAgRFBw1lehIFBAUMLSg0geS8kDowN0cRCggsDjRxLkRVTZ9uKRQgBCcHAcIOGAEIBw4UAAEAZf7OAbAAtgAYAD5AGxpACig/AAEAEQQgMAYBBhkRERVADgAZBiAEGQAQ1BoZzRgQ9BrNOT0vARgQ1l0aGc19xBjVXRrNGs4xMAUGBwYHBicmNzY3NicmIyImNTQ3NhcWFxYBqgmTDRonCAQhPQcDGAgvJkIUJVxHNjkrenIKDAUZDh04XjQNBT4pIhcoBgU/QwACAHED6QHuBVQACwAXABtACwAMEgYYAxUPCQYYABD8zdzNARDWzdzNMTABFAYjIiY1NDYzMhYHNCYjIgYVFBYzMjYB7nBPT29wTk9wQEs0NEtLNDRLBJ5LampLS2trSzNKSjMzSEgAAgAd/98EMgVzADEAPwBdQCo5MyAeQDM9PRkbC0FjAUArCyQoKCAeHDsJCRs4LDMmOzsTJCYGQA4OE0AAEMQyGS8YEPTBEjkvEjnFM80yLxDVGcUyARgvGsl91DIa3BjmEO0yLzIQxjIROTEwAQYHBgcGIyYjIhUUEhUUBwYHBjMiJyY3NjU0IyEiNTQ3NgE2NzYzMhUUAhUUNzI2MzIBNAcGBwYHBjMhMjU0EgQtDAoTGAcMWiMQCA4ZK3ERLAUCCwsU/dElDGcBCqPTFCQpIQ4LsQUT/m4bBYCVbRQYAXkYDQJMHhMsOQwIEAf+sBAjBgoOGxkKxs8BFBsPD3oBQcr2Ex0G/RULFQMQAd8dIQWbtH0WFAwBxwABAFQAAAP8BT8AOgBgQC8bHgkuDDAlDDUMRQwDDAkRG0ApSSkJPGM5IABACTsbgBcPJQY7ODggNEAJByAHOwAQPBoZEM0a2RrKGC8Q9OUazAF9ENYa3RoZzRjmEjl2LxoY7RE5XRoQyRDUzTEwJRQHBgcGIyEiNTQ3JDc2NzY1NCcmJyYnJgcGIyInJjU0NzY3NjMyFxYVFAcGBwYHBhUUOwEyNz4BMzID/AojEwQS/MASJQEkjmgmIDUcKj15rWMSBxkJAy8zXm24n25kM1WZcooNHtXScQ0cAhWwDBdOMwwfExi/s4VvXYZdUioZJQQGahMRBQUeOT4wKGBYqGl0wKR7bQoGCBICCgACAFD/9AP8BUoAFwAvAEBAJUgWAUcLAUgFATgESAQCMWMAGxgkG0AOYjAeESgUBjAqEDAIBDAAEPQa7RD0Gu0BEPYa7X3UGP3mMTBdXV1dARQHBgcGBwYjIicmJyY1EDc2NzYzMhcWAzQnJicmJyYHBgcGFRQXFhcWFxY3Njc2A/wMDjJKbFR3lnZWOkN7NmVcbbiQhc8vMjJAf0MrMBIQL0FEQE9JLikZFgKmiENVa59NO1pBgZjXAT7OWzUvrqL+SuGZojhFAgFASG9la96s7iYkAwM+N4l6AAIATP/0BbwFWgAYADIAWEA1OyUBKCUBaR4BGB1oHQJpHAE4FwEoDwFIHAE0YwAcQAAZARknHAxiMyEfKBMHM0AtHigGBDMAEPQa7RoQ/BrtARD25X3UXRoY/e4xMABdAV1dXV1dXV0BEAcGBwYjIicmJyYRNDc+ATc2MzIXFhcWAzQnJicmJyYjIgcGBwYVEBcWFxYzMjc2NzYFvJ1suWyU64xePpsnLMKhe5HWgIZLh+UbIE5AZGtsgkloMzplO31ed31uVT01AsX+1MKFOyNDLUSqAUiKdobSOy03OmKw/ryaXnJjUSwvL0N9i8P+3qtlPy9OO5B9AAIAbf/8AVgDngAKABUALUAYFwALQAwPSAuDQAUQFhKDDgQWA4OABwUWABD8Gu0Q9O0BENY8Gv0rPM4xMAEUBiMiNTQzMhcWERQGIyI1NDMyFxYBWEYvdostGxhGL3aLLRsYAykrOWR1JSH9CCs5ZHUlIQABAB0AAARkBfoAUAB0QEA+OxQcFhkTFQwqUldQGE0TRjBIDAYXDRkzFS4TJBUqVlETUEBgEQ9EBVFAORIuDig2A1FATScJGQ4fKAICHx9RABA8ETMvGhDtMjIyGhD8Gu3kGhD87RrdGskBEPbk5uR99Bjk9RrJ5uTmEPXm5OQzMTAlFCMhIj0BNDsBMjc2ETQnJiMiBwYVBhEUOwEyHQEUIyEiJj0BNDsBMjUTNCcmKwEuAT0BNDsBMjYzMhUUAhUUNzY3NjMyFxYVFAI1FDsBMhUEZAj+UgoKQAsFDCkhbFpaEQYhbwoK/iAFBQp5EQQCCSZvBQUKL3yyCw0LDStSVkeDRlIIFHkMDAwIKQoReQFFrDYrHwYVK/5UywopCAQIJwgTBINbD0YBAwkgDz0cCP13ByEIHSkrRlLCQ/7DA4wGAAEAI//4AuwEUAA3AGZAKR4eLgwMQDk2ICMAQBoGDBQ4JysUFCAOKygjGiABOAFANoAyDygJBgQ4ABD0fMUaGO0afNwaGcwYEPx8xBjGGnzdGMQSORkvGBDEAX0Q1hjUfMUZxRoY3MYaGcwYxBoQ7TIvMTAlFgcGBwYjIiY1NBI1NCcmJyYnJjU0Nz4CMzIHBgcGFxYzMgcGBwYjIiQjIhURFBcWMzI3NjEyAucFES1MdGtxfAgEARYiLhAQFtEZFRoEBQcDDZC4EwMGCgQPC/7aBAwnIGVfSy0GgQkOJR4vdGEOAZcLhRcNFxAVCA8QCAyZGhs2SR4CDxQaKA4SEP38fB8ZHhMAAQA9//ADEAOoAEUA30CZlkQBh0QB5j0BJzw3PAIGPBY8AvU8AeY8AeYnAYgjmCMCez6LPgKLPps+AoAwkDACHzAvMALYJQGLJZslAjQlRCVUJQN0G4QbAqYbAYQblBsC1gABhACUAAILADsASwBbAAQ+h0AlCjEoLkdZG4dAAA4oClhGBSUB9SUBPiUAGwQXOhEpDTAwDQQ3LEcsVywDLCkFFxEwBwQEAD/FGu0/xV0SOTkvfS8YEO0RFzldcQEQ9hoZzX3UGhjt7tQaGc0YENQa7QBdXV1dXXFdXV1dXV1xMTBdXV1dcXFdXV0BFAcGIyInJjU0JjU0MzIXFhcWFxYXFjMyNzY1NCcmJyYnJicmNTQ3NjMyFxYdARQjIicmJyYnJicmIyIHBgcGFxYXFhcWAxBLVcDUjA4FHRcEDAwlOhIQPmJyLi8nQmRoNGomMkZno8ZpCA4eBxIRGxwHEDpXTDE6AQOOPGRsNVgBBmdTXGYOHwuwBhQQMSFhNREFFTMsSygYJx4gGjYuPnJWSlZcBxSZGQ4nJjYfBQsjGh9EazAXIyIpRAABABL/mQKWBdIAEwAnQBAVQA8BIBEJQAsFIAcRBxRgABoQzMQBGdQayskaEN0ayckazDEwARYHAgEGBwYnJicmNwATNjc2FxYCjQkL8v7eCg0OGQwSCQkBQdELCg8XHwW2CR79VvzXGgQFCQYMDBkDmgI7HwIDCQ0AAgBE/98EkwX8ADwAVACAQESGGQGYEgFWVzEULwAYNQxBBgkJKBVBHh5BGk0NQBZYVS8SJQ4oKwNVQEQwHUhHEBoFVUBUYAxQUQ8QBFU2Ow4oAQYAVQAQ9H3VGhj9xBD07RrdGskaEPzpGt0ayRoQ/Brt5AEQ9hrt7DIvEOwzLxnFGBD97BnFGOTkMTAAXV0lFAcGBwYjIj0BNBcmBw4BIyInJicmNTQ3NjMyFxY1NCcmNTYrASI9ATQ7ATI3NjMyFRQGFREUNzY3NjMyJRQnJicmJyYnJiMiBwYHBhUUFxYzMjc2BJMIYYZmJQ8CBw83m4BPU1koPYVwyWiGDgICAjOBCwsviF9aCwwGOSQ2IA0K/ncDBAECBgMWXnc1PjgXREQ+jJBaDH0ZBCIyLRdFTA4WDjJbMTVSfpTzfmtICBoGrqcSsA0gDyEeHAT8F/xWuw0MEA9QAnR8T5M4HA05IR4hYbSgamJHCgACACcAAAItBTsACwAzAFNALzAGQAYCBgA1VzMYMBMpFC4MQB8VExUaVjQcDigjATRAMBYODygPND8EAQQMCgg0ABD87V0QPBoQ7TIaEPwa7QEQ9uTkGv195Bjm5OTUzV0xMAEUBwYjIjU0NzYzMhMUIyEiJj0BNDsBMjcSNTQrASI9ATQ7ATI3NjMyFRQGFQYRFDsBMhUBjzoyK1IoL0dLngr+EgUFCn0QAQYpbQwIh0AnYQcOBAoleQoE8j0wKU4rLzf6zQgECCcIEwHArpoMLwkEChcFpwhH/m7JCgABAB//+gMRA64APgCLQEwYOSg5ODkDBzkBCAcMAQoLAUBABCA+I0A5Dyg1NRYYExMPDCkVJRMdFSNWPw1ANjtIBQoPOz4+MDA7BT9AJg4oLAE/QCETDigaGQA/ABD2MhrtMhoQ/BrtGhDsMi8yGS8YEP18zhoYEN0ayQEQ9uTm5P3m5DMvGhDIGhDdGhnNGhjOMTBdXV5dXQEGBwYHBicmJyYjIgcGFRQCFRQfATIdARQjJSI9ATQ7ATI1ETQrASI9ATQ7ATI3NjMyFRQGFRQ3Njc2MzIXFgMMDRgFEQ8KJRAvNWM3CgIjrAwI/e8ODGsUIm0KCo9SKSsTDgQOSAxRR180CQMvUTILDgINNAshKwgTBv5ADagCBg4jCgYKIw4TAoOJCikLCA4bB1UGHAw5CjZODgADABv99wPnA6YAQwBTAGMAv0BtP15PXgJMXAFEVwFBVAEwVAFOOgEDOzoBSw8BOQYBTFwBS1oBTVgBAiMgJUQMPzEBMRg2EhI6DBAYXggYZVQATAwAGAEYWGRANhQjUBAwNDQfDmE+WmRAKQ8oHyMFZC1ASBAwGwVkQGEQMAQCZAAQ/BrpGhD8Gv0ayBD81hrtGhDcfM0RORE5GC8a6RI5OQEaEP5d7dzNxhDUzRDUMs0zEMx9ENxdGO3cGhnMMTAAX11dXQFdXV1fXV1dXV1dBRQHBiEiJyY1NDc2NzYnJjU0NzYnJicmNTQ2MzIXFjMyNzYjMhUUBwYjIicmBwYXFhUUBiMiJyYHBgcGFxYzMhcWFxYBNCcmIyIHBhUUFxYzMjc2EzQnJicmIyIHBgcGFjMyNgPneJH+ztNmWFgnZhgaiYsMIEEgWNHHbV5CZ0AxKwIKJwwpClwfBAQMUOu1QBoOCUsDA1FCQLtkaUpO/qxHUGlfIisrQ4ZdJjW9Fx81ZsGTSEQDA5qusL++el9yST9lXFAkJQ4EIUtVYQgSJB1SipPJDwoRDhc3JwwKAwcHCU12jc8KBAkrNzAJBxYXOz8Ca5BPWDNBX3xTfzhN/VAdJTISIz05Vk1mfgADAFj/7gPVBUYAIwA1AEcAekA7JBYaQDEfIB8ALA0QQDsNIA02EhAaEBoQCEljAgANNkAGQAhiSDEfH0QoEBQoOw0NBBQGSEBEECgEBEgAEPQa7RoQ7BE5GS8zGhgQ7RE5GS8zARgQ9hrJzX3cGP3J5hI5OS8vEMkSORoQyRoQ7RE5GhDJGhDJzTEwARYHBiMiJyY1NDc2NzYnJjU0NzYzMhcWFxYVFAcGBwYXFhcWAzQnJiMiBwYVFBcWFxY3Njc2EzQnJicmBwYHBhcWFxYzMjc2A9MClnHgzW1cWiRlDRPIj2zDwGcqHBhcMWIZH1xFadlIQp1WMS1yK3UiHjcUPiFKUMkUCi8uOgMGUEmnWzRAAYmzhGRsXJpzbCtECAhYtrN6XVolPjcpd14yMg0KHkFiAeJQTkc3RFaBRxsXBhEfGEn9nHdARUIGBh05SVGJYlo3QwABABIAAAPBA5oAQgCPQEU5NwkRLg8PDjI3MjcODAwPIDcyLjkJDwwJERAuRFtIAEJAHglaQzIuMCwsJBwTSw8TD00kKSkkAUNBE0s3Ow9NDAkHB0MAEDwZEM0ydvUYMnbkGBDkMi8Qdv0yduQYETMvGhnNMgEYEPbEGnbddu4Y1BrJETk5EMkROTkaGQcFEP0HEP0BERI5ERI5MTAlFAcGBwYjISI1NDc2NzY3NjU0KwEiBwYHBgcGIyI1NDc2NzYzMhYyBDMyNjMyFRQHBgcGBzAGBwYXFhchMjc+ATMyA8EZCg0HE/y4HROgwLVeLyP0Q28sFSkXExQUEgoPBBQDRw4CRQ0QVwIUDjVKc8+FIxsDAxkBE5peHkwED6QOSh8dEBQPFJCwsnU6FBQIAwQHDwwQDUMpNQ0EDwYQDhNEYIvPdyIbCg8CCwMZAAEANf+iA+wFPwA6AEdAIjsDSwMCCoIUFCk8RyAAKTsfQAAgOTA0GyUbMAk7QBMgDjsAENQaGc0aGBD8/e0Q1BrJGs0BfRDWGN3NdsQYEjkv5TEwXQEUBwYHBgcGBwYHBhcWIyInJicmNTQ3NjcSNzY3NjU0ByIHBiMiJyY1NDc2NzY3NjMyFxYzMjc+ATMyA+wNJpRuYlwmHQYCCgMVAkgkOg4aLUiOfDFGGQ0GCri5v4AXBg0SCxAHDwYwjf5GlIIjBB0FGRQROtedzsOQb38tUhYfDhoKJk5enpEBH6NEXB4JBwECJR8FCQkQHygeKBAMJQ8OCAACAD//8APdBUoAKQA8AGJANQcoATccASYcAR41DQw+YwAUFAwADUAqDGI9MlAOHi8PQCUlEgY7FwEXKBQgEgY9OYQwBgQ9ABD0Gu0Q9BrdGsldERI5Lxr91DIayQEQ9n3UGhjtETkvEOYQ7TIxMF1dXQEUBwYHBiMiJyYnJjU0NzY3NjMyFRQGIyIHBgcGBwYXFjc2NzYzMhYXFgM0JicmIyIHBhUGFRQXFjMyNzYD3TU9a1iWgmtXMV5pb7ii1oYLGIJdk1uPHwYEBBAgMltkXJo3XqBzYjhyWVsMBFp2qkQlYAHBpWRyLyc9MkuQ4drH0mRYIRcKHzBVhXUXBgYJERYnTUd4/sCp3yASMwkWLU7oeJ0cSwACAEj/7QPsBUQAJAA4AFNALAgbATpjAA1AGxIrEgISGCUtDUAIHWI5NmAUKDMPSBkZBikQMCEGOQoQBgQ5ABD07RD8Gu0SOXwvGhj9GtkayQEQ9sQa7X3cGshdGhj95jEwXQEUBwYHBicmNz4BMzI3Njc2NzYnJgcGBwYnJicmNTQ3NjMyFxYDNCcmIyIHBgcGFxYXFjc2NzY3NgPsdXa3o8ONCgQWNIlqh1tPJwgCAQ0vH1yBkGyDnHC52X2JvnVqoD8eVwUFTUBuM1ZsNgcLBQM/9tncWU4DAikTBzE/aV1cEgUFCBwNJgMEbYTk+oNffYr+vdWViBtOrrtwXSAPBQYtBxoWAAEARgAABIkFTABSAI5ASxoqDjAlJSIfHyIiATpnNxMTDjUbR0BUAQgEEAZOZUoTQGVHYFNAMR0gDycBJ4AAHAEcQBVKFT1QCwwOMEsOUAZTRDcOPSg9UwaAUQAvGs0QPBoQ7TIQ9O0a/cYREjl2LxgazF0azF0a7QEaEP7k5uQZ1BrJydUYzhoQ/cQz5uQSOS8zLxEzLxrtMjEwARQHBgcGIyImJyYnJiMiFQYHBjEUMyEyNzA3NjsBMhUUBhUUFhUUKwEiJzQmNTQnJiEiFTAREDsBMh0BFCMhIj0BNDsBMjYZATQrASI9ATQzITIEiRgGFQUJDBAYLoCm4wwBBgUUAdURAhICDicKCAIMKQcDDhFI/nMQN6AICv3GCgqBEQQlhQwKBCsOBT8MThY+EB0cKBIWCl3JvxsKgQ0PA6oNDrkGGw0FoQQKAgoO/pz/AAktDAopDyMCdgFW2QgwCgABAAb/5QQtA6IASgBsQDkIDQAAAQBMV0cMDToXNhM0GSkMQBwVGRMXVks2NhkOHyg8PB8BSzFALjANUCwPQBRIEgRLACAJBEsAEPQaGcwYEPQayRrtGt0azRrNEOwyLxoQ7TIvARD25uQa7X30GObkM/3mxF0ROTEwJRQHBgcGBwYjIicmJyYHBgcGIyInJjURNCsBIj0BNDsBMjc2MzIVFAIVFBYzMjc2NzI1MBE0KwEiPQE0OwEyNz4BNzYVFAIVFBcWBC0KMD8UIQwCCBMlLQUPJpE3h1c9OStvDgiBXTkrFA0EPVhQTyUmCiVtDgqcQi8IMwgOBGUOKQgGCg8HDwcPHGsNCyFQGEdEWAGD/AopCgkGGwL9oRpgPyQWFREB+IsKKQoGAgYBAh8E/ZUQjzgIAAIACP++BDEF7wAwAEMAXEAwJBQnJwgIOgwVRVkADTEaGhUMFVZEOEAoNTAtBUQiEhcOKB4DREA9CEAQMAQEDQREABDk9Brp1MkaEPwa7eQQ9Brd1BrJARD0GcUY7Pz97hDtMhkvMhgv5DEwARQHBiMiJyYjIgcGKwEiNTQSNTQSFTQrASI9ATQ7ATI3NjMyFRQCFRQ3Njc2MzIXFgM0JyYjIgcGFREUFxYXFjMyNzYEMY+CsYp/OholDgIOFQ4EBC1zDAol0k0aDQoSCl8oRlqzbmqyVkiwb0UIEAcYRWmEV1IBvN2BdToaahUjBwLVHLoBTAmsDB8QJQ0fAf2RQxkKTBUkg3/+9q51YjkID/6ah1IjDCNcVwABABcAAAIxBeYAIwBBQCQlVyMYIBIbFB4MQBIVDhIGFQxWJBkSDg4oFQMkQCEJDgIoAiQAEDwaEO0yGhD8Gu3mARD25ObkGv3k5uTkMTAlFCMhIj0BNDsBMjURNCsBIj0BNDsBMjc2IzIVFAIVFDsBMhUCMQr9/g4MixUpaQwIXk5aSgIWDid9CggICiUMFwRK5Q0gDxYTHQP7ZhXcCgAFAET/IQZoBV4AFgApAEAAUgBkAGlANz4gKg1TNkAcHyYpMB8pHyk2ZmMUIAANQUgNDFoNQDZiZWAQIDBAVhE7BmVOEAYEJAYcZUQRIBEALxrtEMbk9O0Q9O0a3BrtARD2Gu3c7dz9GsnmEjk5Ly8aGRDMEM0aGBDc/RrJMTABFAcGBwYjIicmJyY1NDY3NjMyFxYXFgECAQYHBicuATcSATY3MhcWFRYBFAcGBwYjIicmJyY1NDY3NjMyFxYXFgE0JiMiBwYVFBcWFxYzMjY3NgE0JiMiBwYVFBcWFxYzMjY3NgZoIilpR11tKlo4L2ZVQ31qNlEiIv4N8/7kBwkHHBgYCfQBHwIUCh0XFf5sIylpR1xuKlo3L2VVRHxqNlEiIwLZgGpMHCUnGTUoLjdIGhP8i39qTRwlJxk1KC43SBsSAWZvS1hAKxUsYVOCg6wrIyU3VlkDT/1T/NYWCQoODBgXArEDIAgbBA4CDP5VbkxYPysULGFTgoOsKyMlN1ZZ/UCbsy07hYpqRCkeLE83Apqasy07hYpqRCgfLE83AAEABv/yA98DjQBBAG1APDYQRhBWEAMpFEYUVhQCFBkzBwdDW0FqMXYtAS0vLxAJDWpAGVpCNjQpFRQHBCQOKD4cATEtLy8QCQ0AQgAQ5DIyMhEzM/QyGu0yMjIyMjIyARD2Ghn8MjIyETNxM/wY5jMRMxEzXREzMTBdARQrASIHBgcGAwYHBiMiJyYCJwInJisBIj0BNDMhMh0BFCsBIhUUFxYXFhcWFxYzMjc2NzY1NCsBIj0BNDYzITIVA98GKw8JHys1yRIZERgXFgO1BXkOKyUlDg4BngoIZA4IAyMlBzxPCwUHCmsWPxxtCgYEAVQMA1gIFUNWa/5EKTslLwUBnQoBAilaCicKCicKFQwaDFZaC460FhbuNZlbKwonCQMKAAEAUP/jB0gFTABkAH5ARUUgDjg6bjdmYWRoYRNXaF0bVBIGZwxsQEwaFhgYbCpmJxMlDkBAZTBlN2BlWj4OUiASRQZlYTQJJw4tKAMtLUwaFhgEZQAQ5DIyMjwRMxoQ7TIyMhD0MjIy7TIBEPbk5Br95uQZ/BrJyTMa/BjkMzP15Obk5hD0Gu0yMTAlFCMhIj0BNDsBMjURECcmIyIHBgEGBwYjIicCJyYDJiMiBwYRFRQ7ATIdARQjISI9ATQ7ATI1NBM2EzYnJicmPQE0MyEyFxYTFhMSFjc2ExITNjMhMh0BFCsBIgYREBcWOwEyFQdIDf4hDgpaGQgCCAYJNP6zSBoHGBkI+jFShQcICgIOMWUKBv6DDApmGxAHCgJrGj4ICAFYEQg3fxuUmyMKb356gA0UARINCUshDAYKNVwLCgoKLQsYAfwBIYUcEmf9MptCEQ8B3G2jARgQFNf+rNWwCS8KCCsPLVMB3HgBJ5QvDAQBCCsID2X++zf+4v7UOBPvAQ8BAwELEwgwCoT+Y/7Cit8LAAEAcwGAAqgCswARABxACRMACRIBDwsGEgB8ENYYzX3dGM0BENbdzjEwARYHBgQHBicmNTQ2NzYlNhcWAqQEGQb+LxAYDRAJDXwBbhIKFQKFIw4FwQUJAwQvFxwFLJIHAwcAAQBiApgDngVjAGsAZ0AwLD4bUwlkBhBaRjRibCEQD21jQAFfWU4uIDlOQCchFhsJPlMEThZmIAUPFkBGIE5sABDcGhnOGhjdGcQY3BrJERIXORDWGcwaGBDcGskQ1hnMARgvGu7MGRDMGBD23BnMEhc5MTABFAcGBwYjIiYnFhcWFxYVFCMGBwYHBicmJyYnBgcGBwYHBicuAScmNzY3NjcGBwYHBiciJzY3Njc2MzIXFhcmJy4BJyYnJjM2NzY3NjM2FxYXFhc2NzY3NjczFhcWFxYHBgcGBzY3Njc2MzIDnhcIEAITBYx7JDIbNxgGEVcrOgkHDAgOFzg9LxEECgUHCjsmCBELKjtlNlhNNhgFBQEICwkTARAZNUZ+BkwGRgwPBwsNHzULOTUIBwUHCSURJkQiIAQGBBciGSkFESAgK1YvTFciEg0GBFoFTyg2BhYTUUUrNwgNBgULBAgDESAiRHI7QC83EBMGCg5ZPQgKBBkhPQYGAyAPAwQXMkItBAYOEw+FD1MECAoLAQMBCgkDExwoizstVCFaEggfLyI0BQkQHRM9AQMIGw4AAQBz/fwDCwX0ACMAOkAYIDAAJUAUMBAIHEAaJAAwIAYkQBAwFAIkABD8GhnNGhgQ/BoZzQEYENYa7dwaGc0aGM7UGhnNMTABFAcGBwYHAhEUFxYXFhcWFRQHBiMiJyYnAhEQATY3Njc2FxYDCxlBWFskdzs4XTyFDw8VDAog5Ju3AQKVoxYUExcKBcwIFjZvdEv+/v6Aw8S7h1hnDgoKDhQWmuQBDgFGAYABR7x1EAQEFgoAAQApAAADBAX2AE8Af0BGUUAKEEgfSAEfRwEfRgEfAgEfAAETEwAlASUVUVcNGww0BQxAAiAASEM9GCwVNFZQAgYOSEwgUEAvIg4oKChQFjcwPw8BUAAQ9DIafM0yEDwaGBDtMhoQ/Mn9xAEQ9uTsM8l93BoZzRoY7RD9Mu585F0yLzEwAF1dXV1dASsBFCMiJyYjIgcGFTQGFRQzMjcyHQEUIyImIyIVFBIVFBcWOwEyHQEUIyEiPQE0OwEyNTQmNRE0IyIHBiY9ATQzMjYyNRE0NzY3Njc2MzIXFgMERl1AEQgjJzcEDhWeCgoHoQQRBAkLFYsLCP3zDA6KDgYNC0sFBQwFRRciIjJDNS5YYjksBZI8VBErP4IK1WQVAgo1DAQPBf3nDzc/WQgpCggpChEG9gwB1xkCAQUKKxACDwEhSEVCIi4ODCcfAAEAFP30A/YDjQBKAKtAZg9MAdg3AVs3AT83TzcCPzVPNQIOFRUnST4GDQYBBkxbSUCZMgHaMuoyAssyAWgyAVkyATIhIQkKAQo5yjkBeDkBaTkBOQscHCdaSz0/PwYEBDUiITEOKDkLHBwTRikBSxYgDhMCSwAQ/MQaGc0YEPQyETkRMzMa7TIyMjIRMzIRMwEQ9jIRMzNdXV0RM10yETNdXV1dcRrc5jNdETMREjkvyTEwXV1dXV0BFCsBIgcGAwYHBgcGBwYHBgcGBwYnJjc2NzY3NicmAyYnJisBIj0BNDMhMh0BFCsBIgcGFxYXFhcWNzY3Njc2KwEiPQE0MyEyFhUD9gofEgssXzEePGxVfwgUOFQcOgkRBhhnZ5MzBw5Ug0g5IhspDw8BpgoKXw0FAwckRzFQCw0xNjEUCzJaEAwBYgkEA14OE0f++IlGkNes6A8FAwYGCgMfCgoseq90DhmbAUCvbUIGLQoKJwgVDhJitXi1GRterp6HRgYpCgYEAAEAM/37AroF8wAjADRAFx4aBTAKJCUSHABAGxowHgYkQAowBgIkABD8GskaEPwayQEvGtztzhDWGhnNGNQZzTEwARADBgcGIyInJjU0NzY3Njc2NRADJicmJyY1NDc2FxYXFhcSArqyl94fCgwUDw+BO1s2OnUiWVY/GQoXEhQVn5D8AeP+uv7y5JoWFA4KCg5nWIi6xMMBgAECS3RvNhYICAoWBAQQdbz+uQABACcAAAZ1A6gAeACiQFhaaAFeOxYzDEtJZwE6ZwFnHhYXDCxAeld4GGwobgwGFw0ZJRcsGVAVQxVLVnkQD0BqamMSEjJfIGdnXy8PY1lZYwV5QE4OKFQBQCIDPj55dTkoGwlGDig9AC8a7TIyMjIyEDwRMzMa/BrtGhDsMi8Q/cUyLxoZEM0yLxEzGC8a7QEQ9ubkffwY5n38GOT9Gsnk5hoQ/eQzXV0Q/eYzMTBdJRQjISInNTY7ATI1NhE0JiMiBxYVFAI1FCcWOwEyFxUUIyEiJzU2OwEyNTYRNCYjIgcGFRQCFRQ7ATIXFQYjISImPQE2OwEyNTQSNTQrASI9ATQ7ATI2MjYzMhUUBhUUMz4BMzIXFhc+ATMyFxYVFAI1FCcWOwEyFwZ1CP5WCgEBCk0RDFxcW1kQCAIDE2kLAQj+XAgEBwNMEAxgWFVjEQYhZAgCBgT+NQUFBwNzEQYhdQwIhwthFEUGDgINK6xHg0QbDi7AQ39KUggCAxNoDAEMDAgpChF5AUWkaSste0P+wwNyHjgGKQwGKwoReQFFpG0fBRYH/jMHywopCAQIJwgTRAH+OZUMJwkEChcFPwcZG1ZGGxobYEZNx0P+wwNvHzwGAAMAQv/uBzEFOQBvAIMAlwDYQHI7kAE5EwFIDwFLiwE7F0sXAk4gUgF6PihaPl4+gWMDaDQcLCcnXheLgwMKBhxoBhwGaAMRmUBsIAFAcA4gXo4NEWKYfD5oLDIig4GUWlZ0QotjQg1WRk4XQkINJyIGmJQOCkUNBJgAbHBogGgCaAYEmEUALxD0zXHdGc0YEPQROe0Q9BnNEjkYLznM3M0REjk5EM0RORE5ORDdzBI5OQEQ9u3cGu0a3BoZzRoYzhIXORkvLxgvEjkXORI5LxnFGBDNERc5ERI5GhDJENQaGc1dXTEwXV1dJRQHBgcGIyImJyYHBiEgJyY3Njc+ATc2JyYnJjU0NzY3NjMyFxYXFgcGBwYjIicmJyYjIhUUFxYXFhcWFxY1NDc2MzIXFjMyNzYnJjc2MzIXFhcWBwYHBicmBwYXFhcWFRQHBhcWFxYzMjc2FxYXFgE0JyYjIgcGBwYVFBcWFxYXFjc2BSYnJicmJyYHBhUUFxYXFjMyNzYHMRA2Tyc6dcI9FBGx/uj+kqCJBAI9JmcjCw0RGBweYW4VPU9VQCQbBAwdDwoGFhQoanFOFzdOek8GBBBlaX5mgWuHSSgzDAUHEhAFDhQECiZBVXZGCwMDBywHAXAIDhdUQTxaShMHCRQI/idOUItfOA0RFCswZW1KGw5S/vZVcpdluloLDGSTVphie45aHvwlIWs/Hj0hCghai3fnf3tLRhMDFR0pOzgcI242ChQQFxEMOlUrGxYXOzcZJVtflUYGAwsQnUZKIx0fKDYWBRIOFDBiN14DBB8FBgUKR2MXFbF/CgsXGhVnGwMCBgMBKH1KXCkKJC0saSswSE8kDRFl+SdWcmW6ig0FNLXDk1YpGyUMAAEAJwAAAi0DqAAnAD9AIilXJxgkEx0iDBQVEBMHE0AOVigbEA4oFwEoQAokDgIgAigAEDwaEP08GhD8Gu3EARD2Guzm7P3E5uzkMTAlFCMhIiY9ATQ7ATI3EjU0KwEiPQE0OwEyNzYzMhUUBhUGERQ7ATIVAi0K/hIFBQp9EAEGKW0MCIdAJ2EHDgQGIXkKCAgECCcIEwHArpoMLwkEChcFpwgr/lLJCv//ACcAAAItBOcAowA/AAAAAEAAAAAAAEAAAYMAEQAMABBAAAAAAABAAAAQQAsBGC1PAQAvLxcWUCs0KwAAAAABAAAAAAAAwNl8I18PPPUAGggAAAAAAOMLi5QAAAAA4wuLlP6U/fQJnAchAAEABgACAAEAAAAAAAEAAAX8/fcAAAeeAAD/ngdIAAAAAAAAAAAAAAAAAAAAAABBAlgAAAWsAEYErABIBZMAFwLXAF4EJwBmBS8AAgWTABQF2wAzBJoASAYdAC0GPwBIBUgANwHNAG0D7gBqAnsAIwOiADMCVgAqA6IAMwSJAAwELQA/A6oAOwOwAEQEfwAnAlYAFQR/ACcC2QA/BBAAIQHhAGUCXgBxBHcAHQQvAFQETABQBggATAHNAG0EewAdAwoAIwNGAD0CpgASBLAARAJIACcDHQAfA/wAGwQSAFgD7AASA8MANQQdAD8ENQBIBLYARgReAAYEbQAIAkIAFwaqAEQD8AAGB54AUAMXAHMEDABiAzsAcwKiACkEBgAUAzsAMwaLACcHRABCAkgAJwJIACcAAAAAAAAAOAAAAbMAAANRAAAEhAAABS4AAAarAAAHxwAACZkAAAq+AAALnAAADLYAAA4OAAAPhwAAD8wAABEaAAASZwAAE6kAABQNAAAUSQAAFYoAABZ6AAAXVwAAGLIAABn0AAAamQAAGtUAABt2AAAcowAAHTcAAB2eAAAetwAAH8IAACCcAAAhlQAAIggAACNLAAAkUgAAJfsAACZ0AAAn3gAAKLwAACnxAAArzgAALSQAAC5wAAAvZwAAMH4AADGFAAAy5QAANBkAADUxAAA10AAAN3AAADiTAAA6KAAAOooAADw3AAA86wAAPjYAAD+5AABAZQAAQjgAAETMAABFdQAARbEAAQAAAEEQAAQAAP8A/wACABAAQABRAAABgAWHAP8AHgAAAA4ArgABAAAAAAABABkAAAABAAAAAAACAAcAGQABAAAAAAADABkAIAABAAAAAAAEABkAOQABAAAAAAAFAAsAUgABAAAAAAAGABkAXQABAAAAAAAKACQAdgADAAEECQABADIAmgADAAEECQACAA4AzAADAAEECQADADIA2gADAAEECQAEADIBDAADAAEECQAFABYBPgADAAEECQAGADIBVAADAAEECQAKAEgBhldUVUpIQytDYWxpZm9ybmlhbkZCLUJvbGRSZWd1bGFyV1RVSkhDK0NhbGlmb3JuaWFuRkItQm9sZFdUVUpIQytDYWxpZm9ybmlhbkZCLUJvbGRWZXJzaW9uIDEuMVdUVUpIQytDYWxpZm9ybmlhbkZCLUJvbGRISkxMWEorQ2FsaWZvcm5pYW5GQi1Cb2xkMjIwMDBvYmoxMzgAVwBUAFUASgBIAEMAKwBDAGEAbABpAGYAbwByAG4AaQBhAG4ARgBCAC0AQgBvAGwAZABSAGUAZwB1AGwAYQByAFcAVABVAEoASABDACsAQwBhAGwAaQBmAG8AcgBuAGkAYQBuAEYAQgAtAEIAbwBsAGQAVwBUAFUASgBIAEMAKwBDAGEAbABpAGYAbwByAG4AaQBhAG4ARgBCAC0AQgBvAGwAZABWAGUAcgBzAGkAbwBuACAAMQAuADEAVwBUAFUASgBIAEMAKwBDAGEAbABpAGYAbwByAG4AaQBhAG4ARgBCAC0AQgBvAGwAZABIAEoATABMAFgASgArAEMAYQBsAGkAZgBvAHIAbgBpAGEAbgBGAEIALQBCAG8AbABkADIAMgAwADAAMABvAGIAagAxADMAOAADAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQP+PCQFvCQFfCQE/CQEPCQHfCQGvCQF/CQFPCQEfCQE/agEQGgEAGgHgGgHQGgHAGgGwGgGgGgGAGgFQGgFgVmBYAlBWUFgCQFZAWALwVvBYAuBW4FgCwFbAWAKwVr9ZAqBWr1kCkFafWQKAVo9ZAgBWAXBZAUBZATBZAUBgQGICMGAwYgIAYAHwYPBiAuBg4GICgGCAYgJwYHBiAmBgYGICUGBQYgJAYE9jAgBgATBgP2MCL2EvYwIfYR9jAhEQMx/wHAGAG4AcAnAbcBwC3xvfHALPG88cAoAMgA0C3wzfDQLPDM8NAj8MPw0/Gz8cTwxPDU8bTxwIUBwB7wzvDQJAd3wMAWwMbA0CTwFfAW8BfwGPAQU/AT8FUwXABe8B7wUGQwFjAYMBAzAWASAWARAWAQAWAfAW8BcC4BbgFwIQFwHAFwGAFwFwFwFgFwFQFlAXAkAXATAXASAXARAWEBcCABcAGAIAFQAWMBZAFgQAZwBoAgBlAGYCuAEAsRYBS7BDUkuwCFBbWLEBAY5ZsBJLAEtUQrkAAQH/hY1CAR1LsB1TWLBgHVlLsIBTWLAAHbEWAEJZc3Nzc3Nzc3Nzc3Nzc3Vzc3R0dHR0c3Rzc3N1c3NzdHNzdHR0K3Nzc3Nzc3Nzc3NzdHR0c3Nzc3Nzc3Nzc3N0dHRzc3Nzc3NzdHRzc3Nzc3N0dHR0dAA=") format("truetype");
}
.stl_20 {
	font-size: 0.92em;
	font-family: "WTUJHC+CalifornianFB-Bold", "Times New Roman";
	color: #000000;
	line-height: 1.042936em;
}
.stl_21 {
	letter-spacing: 0em;
}
.stl_22 {
	font-size: 0.92em;
	font-family: "WTUJHC+CalifornianFB-Bold", "Times New Roman";
	color: #0563C1;
	line-height: 1.042936em;
}
@font-face {
	font-family:"MCGLMQ+CalifornianFB-Reg";
	src:url("data:application/octet-stream;base64,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");
	src:url("data:application/octet-stream;base64,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?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,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") format("woff"),
	url("data:application/octet-stream;base64,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") format("truetype");
}
.stl_23 {
	font-size: 0.92em;
	font-family: "MCGLMQ+CalifornianFB-Reg", "Times New Roman";
	color: #000000;
	line-height: 1.042936em;
}
.stl_24 {
	font-size: 1.33em;
	font-family: "MCGLMQ+CalifornianFB-Reg", "Times New Roman";
	color: #000000;
	line-height: 1.049228em;
}
.stl_25 {
	font-size: 1.17em;
	font-family: "MCGLMQ+CalifornianFB-Reg", "Times New Roman";
	color: #000000;
	line-height: 1.042735em;
}
.stl_26 {
	font-size: 1.08em;
	font-family: "MCGLMQ+CalifornianFB-Reg", "Times New Roman";
	color: #000000;
	line-height: 1.050919em;
}
.stl_27 {
	font-size: 1.08em;
	font-family: "WTUJHC+CalifornianFB-Bold", "Times New Roman";
	color: #000000;
	line-height: 1.050919em;
}
.stl_28 {
	font-size: 1em;
	font-family: "MCGLMQ+CalifornianFB-Reg", "Times New Roman";
	color: #000000;
	line-height: 1.041992em;
}
.stl_29 {
	font-size: 1em;
	font-family: "MCGLMQ+CalifornianFB-Reg", "Times New Roman";
	color: #0563C1;
	line-height: 1.041992em;
}
.stl_30 {
	letter-spacing: 0.01em;
}
@font-face {
	font-family:"QNIPJH+Calibri";
	src:url("data:application/octet-stream;base64,3iQAAAokAAACAAIABAAAAAIABQAAAAAAAAABAJABAAAIAExQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQX4gNwAAAAAAAAAAAAAAAAAAAAAAABwAUQBOAEkAUABKAEgAKwBDAGEAbABpAGIAcgBpAAAADgBSAGUAZwB1AGwAYQByAAAAFgBWAGUAcgBzAGkAbwBuACAAMQAuADEAAAAcAFEATgBJAFAASgBIACsAQwBhAGwAaQBiAHIAaQAAAAAAQlNHUAAAAAAAAAAAAAAAAAAAAAADAF14AB2/AB3IACC8Es3pis3SEFWfK6e3p+Wl0iCJxYQOjEXHTEZNjgeLGdDcaNQz6NSgiUw+V0qWUikySOzEauna0Dm1Yl6RVVjRxpjQE2ScgkR8KhV/8NN7KxtwKBTIkNM8aIn0bhUpvspr5ijOFQYMOpTtIoeM7zUFbAqZqkDOPGYBQX01WKoioz8KlcaadbEZDoraJ5VMlu6Wazpa8TwrQtUvjkD8I+L8lxqLbW32etkEBEGONgnrHE2pZOBTXeYCrH8JdxiTGlP791DpqHsvdl76fUu85c1hwX3xG7YV9YdmTsUGy/F/uy2DXCAKi9HWHGAYsMrg71bI20KJxddEi3ZEi4Ru7K7AUR9rxyBMZvlAjmIDmD62Vgh80SfwiPk4CB4IOVduSxRqvAU+YEnqHQINAXoftiMwaKkBE5V9aySkulbLHTZhkhYTaTDhJhOcxzrcDBJ5+DQGAGAAJW2hXUDQHzuGTqPiK2fxzk+6wlh+ainvP4loE8S0e/erWLx1jYqQRO7B9GqWVQWhEWy7B/EUs/d4COHyZwUoGlSS1+MFkq8pJIEUxtb3mhs2aiqp0SMkHR2DbIKA7ZR7YkZYUIRl9ttED0d+Bog4ZEiQ4ixJEm2IS7xyR8OY5vk4yp04ijce6WRuDfqfBNWBGDHBBqdoWqJ1mQKLkRNDn7VhsvbD296s5Rk0Bio2q7STGEh2ZBEaqz1+IPbjG6Gm4sCkpHw2rbXsfWuPBAZFzDCifxxbiFiK6BHqc2SuN5djlxjkgtVc+TIbcRPAZiRMsqaPWXsRdVqpjcbuwnsw30kkXjD9oaZThti72kXx0W3PWRqH0SmctWP3XweS40Zv7/sca9OSHLWXO47Kqq2vqs5tPpDZoygwaCvAhKhQJ8fT2IqlkotQcn6+4ik+oLlf6Ks5j56zi+pjzAEyHWvWiuWsNaN34nvAUk8wjtsK0WUYeARuuS7288VzmQ9O+JJ3JmFdvcZPHpx0P7OGw9lE5il3KWGMHP9OshYR66rxN8XJY5E/77K9RbBRFUsthHueVqWriiKDPA8U/NE0EwVSMKLEEmbDZ+Fub/61nWWJyFhT74YFn/TXCfg3kEmpa2LjBOE+3l+pDFvOEYoWM6LFOV0EwosvTVpTw3gcuMCaXDMNOwY5ps981w1ZU2nE6kC+AkbO3WspGmdVGgvZERqbZj7pTFMhCtqPvyb8JItkCH0B5EBSgCYBzOowH2i3NNZSTV7qjkU5wNuJLHt/FIa3SYw0UZ0VWMJIlv5y0MEHuk58TGrSoaUQWkwqJVi7AuhQqPxUA2QKAR+hRaJZxnGA8hVmiacHNi0dzJju95SS/ZS9kEBWCahi0vNCARGmItPkZO8rGCOayhLmjd67TFhst2K7USxgSPFPol3dmcOFT930GtKmGtvigU86bw68BmUnSwQkfQeTkQklclWYi/DU3Mc+jTYh1ALrhZOi3+I+CSGRzUcfWVVJVWSaE4GJH9wkcsknMCRKxTavmSnbAYqlc54EDKAzGz8pDiFb1kMWdWb3ZDjdkGV7eT4cSD2xK5AydQwSJdPJDkCIEC7wPBJP+wl4lxGKM4udd3mrAXFBEbolSFvummDw3g7MHkDasxM0Pnr2lApL9ZCfhjrIkceRymOV6ppSaAsSSc0oVS+PWNYi+tY7pXqhhvD2vbsjg0mcE3i5pyGS0aijNVOjsKhDjnWw3wBoowumVRcKfeZfcxK1V25ZWqP+mrrHsD57bSeMDsY4c8KZN6K0ZvFIl8IEWpnRIH8eqlIghmxA5SWpTQ2jOUSnCYpeZttjxiSHQJmbE9HgVHOk5/X4wUxJkUphk5sQokiwqOghGHzwpvLqwaNAe1mTGdrRkMoeyVwK2NTSeDi9DPBIb7QYuc+g8N6rupotIGOIrBGgJNBTu1AU+iToXB/2zXMx7IJiysGVqmamW52tMH0kis/d13nplpuURTj19ejXh82kIQ753mz8WWN0oxOVvE9cEArXE4lb2QwE6Ramht3eLk8rdrHhkZ/dHRkCLmyF4nAMfAkxZve6sHkSz4DmG49Ayi3ElzHDK6bYuHAu3v3Yrx0jKe6op/relT164sh+Wq5s44idZvB3cuMAuUHuqaE7+rTsGdw30XU6kinF0Rcto8DmKorKe38uc9TVUe1h6bpiRx2S15ApFeEkoEPxAodK833AcWju9HxRBwCBqaAU2EB4EpN1TW9PIR6OELxVjlAvbRbFarTGsqnrmEO3ZK0IrhQE9judQnHuIkQwUdoqzQCGaVBBgc1h0HQ5v04rNYLnDRjbCj8BcAwzJdbO5WIEHBdXQGLYDsURNMfwYA3dMbuzO9pwhwgBO4Y5KEBfgMWzJRD4VOiIn/nLKj5ipgi+bmID7lFtriXNhNDcOApmLGEdHTDJZ9JLL0pjQn49iz40eAHGOCo/+LSQWzzyie2LZUfzpAAKeXa4rcKazQcewJFz5h8m25izXEEt2oEVlgB3RBRZ4Rf7WHvDYPm+HiyKnX4AGBLXJq8tpotFkK31RBM22LbCXWF29ogdkwDXclixnPdiJGLnoUmBMCgorJRDenA8v8Sm5wLeSeTRc2pm1PAeprdXrCypwD02fyLgernXr6KWxQQbIYGTgbyc/9b++OPdMHSRp45wx3i57Di16kFNrRuAdDUnM7zM9/3N4oiFR83EixEhXhBaFKhbRBqPKk4Fg0XzTmDKzOoQy3AtcS9RXJGzYxkDWGB0giq32eqbFEhFxRqU+LgRcUaEwXpBqBWT1oBGuAMkINPxd5nV4BKQkMBaBMczGCKEhVj1qcRkkLsTMZ98/vnp/RIR06HyUGiiJUoRyNTAWk38rAOtA2vl8EefTU/999+OpxlPsT/0uEsl6JciKSUCi0tEJvtI6Rvf2JsciwZdddfJ/YFViqRqQJKwuA4SfOg1OQGbZBCvkX+R6+M6LE86ARakwUFoOYOEV15C+kE/nDVrzcH1+pTJgNOkPDHpNRE6TGYCkwMemzNhqMdHp/XJm3FOo+10/j9MXLC2Ys1Y0DZ9I7vRi+CO3NmAcYkhoA+wYZy5vOBA55UH6mazoxPsQQ2k5tJqTz2CWSuW4SR7MX1cFYRS2jBEqhEbgMwaBgSn4hqOa5NrXtoqtL4wkNs0wIVl8UxL0YKxrOcHd6zZEoEPM4I1veIlho9IpisIyxakg9uIYdiuYlDf0EQSCMiBa8xrpNtgqQzwMRDobEFA7Q1LzlgJ4jZK8hmHVU3GhXZqwPDgSP2phmWsgjApB2DSDav8xBRzshsgqkl4ohgcvKwoAeOYDWWHWG1M5CYE4N1H43AwgVXcM8PZbC7aWhkwEzJc/YRpDRR0gJtaIA4JZe6U28PW3V7GVVKDbn8gK1PJZE2yn4lRoGq9IL7XA0WrGpHhclaJnecgBILgVftefgIwNkvxmnyrJ46SCBJSF8Ha/Se7IydpjRFEw+PLRDU3G1ecT5UEMa8MKoEe0V3u1cMDncxd5mjydJf3Gf6rt9onhtWwVUc3fv3qCNus51ghAWu8fPlIN0gEnQ3jOZlmn5N/w+PyerLNtMMvDaehhYbXymWVcRWrldaqq3QxXDjuMvoNpmRQ2QjvybRRQ53zdZIP2StlQjRn8eKj7DtGJuZKsiQn0mT8DjvatR6yK8jx5Lw1G8/niE57clws1GfotPppxiZMDgrlCvv5fu+M7odqAmjzuNwD2XggnMqPwEEwcABG+hFKHIfJcNch3ppNBYXCvPu+4GZN9cc+rfPm3dprlXdxBgJqPGteDFlBebfpB+04iEbF9+u7M1NIexVzeDhtETEj9NqBFD+qp0N9ILUNIlRD8Se+uQknovB9ATlTBv1jqt1PBFi0wJSUCWSETIGbh9cj9Q2fqB5SB0i662OyoEQ5sIR55rS1uoFAvQA8PYsqzX4UAmCBZ+ITeDj4AaMoxLTyny8h6YnmV05/fiFfxSVe5fqEJf3XbMM5miprPChjMAol65OuJ9OlWJgfyovpq7hls7x9wmchuFkE0xdJ/jhxB8Z6eP7OhQqtijlUCZHRyHHjNZ6G3bYqJWXOt/VRhrTCKXbQ79VzAg7oHU6W3iotEodgwflh0Gg6BXaHCWF4ZAgDGZ7mDmrsAU5ANpAyU0szRHfQoFSJ3aMNJqg3iMEO18hrUWmz2EjOag0EhxB4SVQR/kNIrwETgMVuVXYcl9txZpNFpGxg7bJxRyqQu3W9OIUBqzXoTtizCow9gzbJvzC/Q+ekc0vgruQ6J3/3NQ4dgzJgDd0FbhSI2kZF05w/ayQdNacwNIOBE0TQC3YhFpJmQDnNLpC4VhR5ForhkpFeeBnoPng4n4M4YD8RkZKH05D7yDv32uNhLd8THS7zyGO4lYglWTjeeWlId2hY1bRScF95I0oaUStas9BSJCmcR1H2Lyp7O8GBAB8vATNhEDeTrOuCqBz5NlICW6raWt1Qr9J29BIIsVQ0hvgino0n/p3iACOHfCKh3450p1HCYUO0BhiGa5JXnE4aGKoqIharZCkaTAystR5GT2H7AFvBMAsS9ikWn4+23oE/aoQR0y3sgPmTb2YAz21j7kexuel8ADMWciXk0wXKZAuoM5LXFv2QOfUSSwJYPAvUaQSYDFjQcbnIcS/woshxgMFCZ+PsGFtsJJ6x5cCBpDdj0jvVlJ4ZZK1PUlqjV3zD6y0gFOn4ATYtIhdff4hxS580qv9tqeAUHyfJbi9pfiMIWlMuq9Eh9cCZKH2aIYmmpCQsNn+UnMf8tMKCSnXyoMDk4LHZuF6ZeVtmKhyhuTLMXzbm7ogfFz88AG64MQYp2EQRuwwnJcXxmdycpxbxVGTihH+XBoWCjOa0Tuhfd0gpu4PF3XlbvelxTmNwjfWEPYR6onZw2LJGTq/rQaCQzmCY/hNaY4AWyK07F3xzqe5fPGMVxweG3Yp6ZIEmKgnoTGcj8CW6NyX0AUHD/R8VvCBr3/HpwIDurfkz9Ir3ubuaASAazAhnsS2A2glSa4nlsYmm/E8VqwuANJBHK1ZpjYzdbvTBuLBaxJHH8mMhssS/7gJOnECmO0hZIPeHwTXCcLqMKNGiDpsB8HBfRyiQjYA96DP5yF+m+fHCHayf9HYwkGxrsmvIOrDnlvN82F944XARAYuAma2KQQEjvWAadH0hBemfrXepxdd4gYjICF5UTmB53t5d84IJhbI/yowl1PMKcs4BAFQSogsJxiJ9x9QIqjA3qKHfnfvwqPkKdFN5lKdArbQ2Qn3B2/kyCboTgfm6UIk6ghyIZDJQ/WlBGJS+BXup21W/gyydyyqqkSB8aCbH6qJde5mJQe7BqxRX0Cxnpt2U/VgWQv1FHgQ0hD5fM2Sng3CBfMVKdqda3pxIAZRU16mK0TnZxtOVE42BZhnrqIkciQmcsS7LoI36/A/fD1xhXYew1LNFrVXwqshDK5bXDwXayCv6MjmRvXIx37qLW/f3FAxMq8fzpWobPshMIKKnpTjuTaNwhVm+SdcumeEmeshC+1NcvMv6hQgTJmH8JVXwUfZCKwOpvCgXer0LXSdzLbroX8x5FJwrb44GWuLWQVUGjslPrpH2nmcDLBlwrwD+GABDzAWsmLXzW2ThyCALptXzR5G9yBNwV270f6364bftJWgtBG3QThxYGeLVUXk33DrYmkBGeY1IKNcG19gOI4sCVbOobG6wKznE345aw3sO9QGj6HYtdICzn8EDZ5uNYPTa6gFyrNv6t7UCdZuHcuHKw/gCHOkYBDfj3mz3HQSs4d7Dr8mF+y1buBW7loZy6GFhDMLPzft/WwH+YhsmucxQiaqxiGTH8FvWswAjbKh8bsgcgVv4w6UopSiyXmDvKOf3GOQCNHmwRvBG21Sxr16pW/CdbwTqDD7yC7XQekqA1qda2fWiHfXDttOx1IX75V29+3fXPpUm35S6zZNXIZ+IJM4Jnn5XWplGZQTEvLEiScn5NdZNQtNTQ9RY9U45WJytDlbpi+BiyRalohZQhYwdT4yhRlSIyk0Va4VcwqoAir4irga9gxLgYlwEasAJe8MZ4SPCmeEJ6LY4LJwQPgkmhJ8i4ZEV4GHgRbgSzgX642tRcVBs6CLaCAqAX6A8JgmJgjJBqSAfxBIxBDxDWiF9EBdEOZwZHBFnBGnB/unM6ITZ7bKtc2XIouJlzhcei4+lwAFwspjZMeCYuEwQmFZMk0Shoi9RK5ETzwXHns85jyJPEo8ezQTLMxZgLHhZTLPpJxJLxIuJKiS8kaIGVzEhlkhkkkRHI+HMCOPmOWYciccjUcwQ4wxwyhQFxSPBRhijgUM0UswYGUEffBH2Aj7AQ2AQNYIFEEjkCNmBA2fIh/j7/gavj7XwIXwJnwIfyAPgTekqugT9It0i/Q1OnF2BT2BU2Gtsfu2BT2RG2RbsCpsiRkNrIEHJw8kV8AZ7BtWDSsRz2AvWAvWIlsBVscWwFyxANAKtDi0OPQ1QC5QiKhFehA1BDaCI0FCh7QQ6gG0iIJEJpAZwJVgStABeAUIAbQCjADUA2YAboBsQEUgSmgBjADbAkXAlu4kdx03CwuAtcBk4mFxznEwuEOcI8wmEwVWwRJgMdgMBhGsEjCZmCIsJewDcwQ9glKgMKhDlCCUASiYqBYUORQjygQKHKomShBqJnUc5R11BdUddQGlDmUNigHoDdBgoG1BNIFMgj0BQgUSDhQByA9QE6BlQQkENA6UAQQTZgvGJwxOmGRgkYU5gvmMIx7ML5hvMAhgumC8YL5igMImGcwHmHUYcTAYYLTCYNMdgdkPg1OouvL/V//qKkg+s4qA92KknxnFep52fdKJIt2cqBHgRPFweP7zdgXIoguMhoouZ5YDywsb4/Uy2g8CimVeaabRRtPO08TlOlieNp5K2pDhKKIs8ezwiPEYeZmmLkEEVMqUeF54unj48iHi9PPBT7lk8pGPJcsmCxoWGCxGlhnLLIs7li+ONo49jACMGgYNIxahg1DEeMTsUjMiCKDBJnpRBGUMN1+i0EBrsSkEORg7GINOfDCdSiMGpKoaxiVGNBKRI6MWaNQvjAWGEuMRYYXpKDsgY7SUHSYwvBheEYP4DGcjUMwx2jHUYi4xBhghDfALWS+NIgVnoDQg2DgayeDQqMNmDWWNtY03jYw18tngfPRjjX24g8eiTG2SNGBDWAhR0BroNM6EMiC9plGdCsIWMLhoQX2F3Fw5wXCFIlOsPxiDlxPBibQr4qjiVV7Cy3Pn0Cm5UA9y2KqvUKwoW1lTNmCatrCswFZMLa0Y88jEZVRLhiG6RV84ViQrFImckiqfgW1hbWImdrwJuBiJIwJ6AbUA2qMARuhiovxitofK1kAn5A2j8Z2tA2v4jagG1QLKgbM6ARuulRdAysrItEGJLKiKpiHIBtHSNogbWAnoBs0CAVr8n4AItnzanJ+eUE0AVq82jJFBHNocnpyevNo8iJa2Str8utzV2BnaubVwRZXm6ObRzaOQsCJaOCrt8np5bPkPBxVlUtDtZShaMfJDk9eRo5dblBXI1cu3WRhLRsxJVR55RlwY74nvEwYnrja2KCYoLigkQVEXxA5Wvigq4NBeLt48LFBLhAOlyou4tnjwrDN2wo5IhiiFgaIMUQ4ojjwmPC2ESOsVZ4u3iiOMtx4AIOaIWiI1EyFoPOLqVFxFoO+KDoK7KQWoIWJR1SE0SU4OK3sDH+wMa4reMlQhHNUGiMURxl+M+xNWNJClkRqg1Vi2RkhDIGvyoqtQd1i3YyuKExf6gzvFC/DaXlQZnixUGe4rmMTGhipcQ16AQ0Po2hrxheACGX4LJtwSaDE23jKObsnS28wXa5tv25eC34jIKRkrgY5hI8pQgwkuwyVKAjeMg/nApDchARCFRmnqabWM8YJwuEKgs4T6EQ9bJeCIiNkOgpHcjq4AGPN8dkbZIaI9AOpnrz3R7dAHAt8jRHms8bIzJJ35p1gkHzYq5SfzYs7Ri7DS5BL5p2czYq5SnTYq5G8cNb9JxlOzAwFsbs1F3bfVPQp7DW2vZssRW9PXZmnpAqOkejoZk1Vi7Ys45Xs8bp7fW0bLm9H03lYvvpnhUk307LbC2nN+W3GchKk5CWzxDW7TbhujlM0OUzIJYhO7ewTZvN0K5ugZLChsJsLu68GgKvKytUp2jtol2WBl9Cacd2XtORHtAbqx2rPda5ZoYy35AoIacBOzOa/JN82lbs3ynJbgWW4F7yVvfW19Kc8s/AyesfDa+tqO7fiBd9AdWVr2WvqDJ5v6sVvrWCOsBG6xYgDCqYfNSKdR5TvKTWk+lcC/y3SGkkr1vdSAr4ktH3gVG6RAX/K/+/H/jIJRACiEGfAp4C9ngcYzTx8N8imT50wZTwCCT0CjYbfDEU0sjFYKHhT9lRorjkmAjoQlyGNPMkzhAr4KqdCDfXmIXqE5CSaK7CAgIVIyWihEKCgVZBhCHRg1YfTt8CH0g+BL6ODIwJr7ly/GvUmx3NkGfBDT3DXnRj4dOYdVOsin7inLnjh2+EDqsu9t1aHTY4hGypkEIcI4IQwSMCbAJIAo36A/Pnzv82K5jsNNk7ZoDmGGtEPlo/YLNXFpguA2lZ1TccttlURRIIAzNoi88GY1n4xLkCqCKtoEGwOkXkq6sQq3fO0KN4GQdpXEm0RSRMDFIauw3sOPytFUrdSP30YDIALcKSnobhwAupvMJEwZGGcCF34m2PCHgZDhYpg8376A7a9fnlcdOw5F7qo2sXhRBBSbrf3mjcqwSMGIvXUYOJO3DrBpNBKTDjAMQxSYBmtZuZ04WeK/ASyUmb9qfxXXaTA8mFwxMLFvlqed9CpWmiVLOJVFukTJ4j4o9i53HOAtMrC5SBiWIA517En4g3M5qpdb8F6xqWxzKAkAUwldOolMqzb2wLt1je0EhoTkCFAkDwJFgzIDZRAFVBMEYqUWwCA1htQrIAEAEnFmWWAEz5GCBlkoEMwGxjbAdiInnXYIjYc8wX2f1HcroDDMjZGsM0DMjBa6anCctdT6mC8RGIKNqPX5XxNJq84VT+hTLQtA33PZ0KE9A1B65u2o9SFfQbBoMlEgROrKMfz3QsmKCTnPHzjjuTJx1EI4sy2MmF0x/+PEvHWZChtFmdiL3342kV3K4zXKHRoXTrwjhD35e9kJvWNGYpfhfXKvmUejZY+hxY/6qzcTWlrpqqHMESb0JlIfw72ZEvmS7J0wzlcTUeizVtVKJk7ybjJb2c1dmkq2pyTomBBgikX2CtDa3pWVKCc02quQGRDNAjpxCSywMcW4Az00NgNfGL1xXSKmeQk+qwsgMkLcV43yWXwgGYVjrSQUPYgM4JcZIO/ompmAxHhUA/ukHxf+4KD7QoNfvwaZ8o22SLGjNCtPLvvWv0K6MSI05CQwp6F5wqyHLPjZ9NOsh1OOks7PXTg73us51OOzjv42+N6zcw3cNoNucbV2RwzcMprNmVBl1Z1M92UIvxr0a6DXjVYZWSqxVQipIVIVRlNuTjU5RMiT7UxMm/0SSjBo3CMkevnqc8xPJz1E9mPmjx4a5NFRqUN4Tf82GFistYltBbALgRbkLfxZoLcRaPJSRP+SJyR2SISRwmaEr8lIEjwmCJSCR4StJmpPYlQOKR3EPPhy4PqHnw6PHmhUkLNgo4FJAhkGABNYIWDDgzoL6DEAqXy76J/r8x+kfU/kpDm/Bz8J8B+lBgNvU0vmd+e/XXuo6uHfV1cOsDvx7a+zP2GuV+yvc/smtnl5hfJiM87nxbmNeDbxBflb+LeELm5vytwwv4N4XvCNYgqa9Ygr4tQzrYK2+pnV9VYXrENTPqa2ob1xOq+1iCvg1NmsL139fFrENTYqa9TbVe+sQ1IarBT8c18mvE4hnbp+SZcnEM2Bn4szSncJ2sbCKSJnRDWK/x8mMrFgor9Eh4q2IbxVMVXE3YzDE3Y+iPkxJ+Mwx0OPkxXaPYibESaiTT2Cf2nrG82Hmw+aXzQ8mnm0+aXhV/V82PNl80ewT+0iwoXtu24k0/+PVzy16vfHXq195eQ3p97Ceq3k02btMbe5rjb3NWDbFoWbLNzW2bbZpvbYtXmktts1ebpq82KbyaDNODdhtu04tnGyK663KzosyLMFka4Fc6sxXzrC6zKuUXcLn1ty2is5WbLZFuiTOWywmeczC1zFYYWEKHk3GjBoM0dvrRGjFww0AAAAFTA+QUAVAAAU8Jz2xrqQoiRJUDVKTyKnnkZNjozOqdMdEBONqp2bFVRHXAjJoV9QDYyGlhO7CRU172qnRxeiuL+2IuMxO62Q1AU2CAbqaWSZ/trTSasLEA9ZuKBdozQVRDSbDiRQ/NNIsgvJMsfYe3ErtuqJHOF6Lvu8ykURnEl997uE4QuPdPPVGtSDa/h9z4/lwWV6zvbmI4xYWBFhZrxtmoiLYHEyCye7IsICQGRXPMVrOC2qE5XKxwW+0BXih5UI1w/sR4gB9i4lFZkmWMoVypg4lEgQSgg/2ncRbmbZh1DO5/3eIYvcDseInCteykKHdopqXMpor6FnrB2wL4v4JC0LZSCPi9TgBEzMCEhua9rod656GURIQRCJ0yiFD8jIUiI/FHUP4uWF66oWOBK+h/zMeYVOziHQlXsGemlLRFtGWo+KwdIEqswpwM5YQ7iGR23lmXmgZjWUh0Uk7eS8GG5TzWoTAWERU5clHwEmqyO3hFEHg3eImYGmSpS+4kA/apejsWgFUXmlLmsRp2N49x5oesBU9KXxhSuBARo4Ew/Aoas9gmiJxmYWxyIWsDM4pJ2iS+dcK6SfApU34rZk5S34T8rP0gnQ8c8VLISgKMzkmQmkXGPaN5RFFc3fEncHRnZowMhJvDX4QQbLISeKIBODnMl1UJVy4tmqKnN1w3VWUEuDdaKiQXc6YsflByIrz+lsutiV+FA4x0TOvw4jumvLVN2CnFLs1WokjcQ8qC5XfBXYty0hCLbvEqWBpMq1KJdjdIjS8NVoIz6eBlSirdLuLXS7dyXjo+IQUT2NK624o6wGXGm8FpAZ1wKYU2VG7he9plAzhrXQHf2Z+ockezD45r0MCoWA7z3CRll+FiGbPcyDFNP9NH7wNhN72pYZYr4q5RlDc+f7FTlHwP5bdcy6dKNy0vO9BGD6AU2QoUFmcTIhLQz1LqMoDzLhS9jbjEX6AjUXFqzfwzXibVOwRthi6iTyJmrBiqzDQNhc1ft86ed7ROelbdLJ8pDFJGVeHsckwUulwYRQDTJ5wIXs20oUCKAm70GAVHQquLsks5QVdhA5P1qe0iCOHBvaP0/o9hw0/sPBsCUQMP4c5FAzGHY45lkUijVt1G/F383k9ujnmQITa8Clmom7Zd4lJQFwzZCCpNhVtyyNICD9C211Rp+T7CG6poxqWXmjE3Pfa8WGtlqkQJTnXAR8QnStxunp9JAWLC3pRKiXZAgjqVc0LYGaXNs3eesmGElAFdk2cyg85uOAwLF+p5JulNzu0UpFrNOldSRcJtMtQPJxlnWKDqZkvC1qCpl8D+6rEsFioFS6uqgJZ/804euz94ty2DhC3tuxnWA/m4YT38aEPU3GE9AHfao6y+gEOQohdAlRYNzbgZvw+KNMQHILtOblJeqtMqtiqhpIOB4YgRZNNfpYqFs1+PlCX+O7YTLCX/TlyLMDMJ0swoxUrcwA9snLtNR1iDEpR+xraJwgIX1AKBEqz5gt8ePZ3UkxJPjUie0ImPoCo09zIoe2MDiJFD0WByEVh/18IIRfGmrqPLe4BU2xQ4qq5zRgyDQMwpiBQMLPSkzqpMWmcV1x1o9YPKQZQTtUAV+qvgss0mo/Y6M7uZjxjWWjNd4kqKhiS8aQxzZoYGESqMVERJxdSHLbgDM+gEk+/FipymEITmH17jWbEY/nyadNC9k2k1qHzA2hXWsPSko0hacCaHAUuzzRJBNZubHBodmxKIWuggza+G4bh0VBKS9hp/8C30autER1JPnA81Cl0A8WiCXybslNGThBqDSWDKgpwhlUGV4SMgW1OFVzrdBovsytuKcxo+Fw4q7qe07FcMviDxHWooRznuRcnQF+hzKSdcu9Y5iq5qe7wuFk8VpF3wX1fiiYB85aDqhWdIjSe1o64jZxlg9pxmhUdqjumLqmAzSnVDWNTNR2G/uAg2s+N/egZNpiqRSSeW0yEOi17YQGn7nTJEzojDdgCMij4Ekuo7B8ATskChzgrHyMIfQQyuHBcOxk+0qVPo/4JJf1/WVoaTFvjBUoLa8fO2DGkT8bInSEopir3nzuDpqO9KOOY6lIntRzqlDjysIH1sP9FPz+NmTSRJcXZCwrYFGygblsbx6+HhoaAEMuAB0jGAtaIGEAA");
	src:url("data:application/octet-stream;base64,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?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,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") format("woff"),
	url("data:application/octet-stream;base64,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") format("truetype");
}
.stl_31 {
	font-size: 1em;
	font-family: "QNIPJH+Calibri", "Times New Roman";
	color: #000000;
	line-height: 1.041992em;
}
.stl_32 {
	width: 100%;
	clip: rect(4.899999em,44.91667em,5.03333em,29.0125em);
	position: absolute;
	pointer-events: none;
}
@font-face {
	font-family:"OMOJOJ+CalifornianFB-Italic";
	src:url("data:application/octet-stream;base64,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");
	src:url("data:application/octet-stream;base64,AjIAAPowAAACAAIABAAAAAIABQAAAAAAAAABAJABAAAIAExQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA+9+5vgAAAAAAAAAAAAAAAAAAAAAAADYATwBNAE8ASgBPAEoAKwBDAGEAbABpAGYAbwByAG4AaQBhAG4ARgBCAC0ASQB0AGEAbABpAGMAAAAOAFIAZQBnAHUAbABhAHIAAAAWAFYAZQByAHMAaQBvAG4AIAAxAC4AMQAAADYATwBNAE8ASgBPAEoAKwBDAGEAbABpAGYAbwByAG4AaQBhAG4ARgBCAC0ASQB0AGEAbABpAGMAAAAAAEJTR1AAAAAAAAAAAAAAAAAAAAAAAwBLxAAgZgAlLwAX4hLN6YrN0hBVnyunt6flpdIgicWEDoxFx0xGTY4HixnK2K/1GoZ8rpQhe5gaBLkUmSR2Ii9KjE2zZJekVVY0D4bmzHdJyCRHwKEeZ0NTbG+bgK38cA8V+oUbxDjjfWtzUdwqDBpvMdZlEDWNW1FWvqmSpAeHpTxX70XqVUxnGED1cXadakSt4PeXTFQlvsql86X9FmxCzgzQihe3Sf5HahIPtHr8IIDYxxWFSmATbFIcCgFnHwbS+lv3GHKZ0r3atFQ6D6Z9gPI4LvIgE54nx2BkM/GCGcIFmemrQ3E01fInYrRsyK1yxpsThpWHBRh5KiaDiLEjwTKKQKcHiFsCBeF8B6C4A7fkp0X0QkM1kfecKMANcNsE5QWfBY55XzEGGFxBWygt/JSBqnxUBAUIuK6kZHA9AycjhYscphX9xRy/EPDK1BMMnow/xZaBD7nFVREE0q4tAhxhAwch/lLj/WKVz5KkhShXvoqFZ1cGhZtJxWTmQKuQ8wpp8Yj0OBi5KnapLMoQ6JdbYv7XXgSfp7y12UOHAC5tN8JV4GG51nULJ2S0mrmh2HhldhIO/EGvw0dqgrNC0FQMvAwvgWOANhKOBQlkO1EgUtFUpkz9FJBus8rKIkgKc5SKAzeHVCz35i4HESWLSqBpS/ZFXg8LnPtjBrhl5OtdmCC3KefcovWHM6pcPqoFLkXoi7XMWeKQHy0QQ74sanAS+oEBxxIpl0RwwgMQvxkYsfl8cL5m6HbFIxdiAOwcDnjraHF5hAdjBUFgePxQNEoskcVuGxvtfEEOaUMkoUjwQnn7sE5u5IPFnosrPoCXuMe0wGUHavMS7rK1Ve2Vd0qLBXp7pJ+Zbb7IU4Jvsv926f11v3qXUOxsvkOpYBI0A440Y3AYNQTMqaZqFITDgjRwpwh5bMtDzbv8MhYAqWwT+sm+QoJeDGRRgtm2gK6HWH1InvAg8lCdSxS35cvvkbmwEHBGb5fded0jUdXSkCsF2yWcz/G88uA7lagu3nDHQpPGgWu2HWjK8u7XtNi/+H478tmFrtbczt70Hom8e/88gS/A2djUg1DRMgfRzAunrs+hbjPLuNhgSXnPSbV+scRtnvYgg7r5gXNZR00zZ7lvpTPTRK8YN0fGopWUxchLrYZM5KU1DRQ0hwH+dUzMSoi0JRo7kGZ7R6c65FAAE9nVyksiD/98o0gNNbNLM4zjEaQ2RZe3pWD5nFXJ3DO29HPuxKyA7GTTEeU0xAeCuXIPknxGwC2hfgRepUB1fsUgnrTjPVAP5lGSmU8TJEABY4jgr7om0GywJtafeDpAhEkPNXDDTPoAHEh0DxLPg2SsUGjiED0q2SY22i/CIWq0sorKpqgq0qvb1Hpq1a3deMcWsDvQQ1Bj/sMmde4KYBzoRr3DZ7GFXag8DRnZ7TLYb5euP2fq9M5jeXmq8veFJrAFFFhoP4EGBKalGm+JQ+mPdJodyxpDR94IvBodnKv7/kkycRXKJQcySAHU9Kw1o/HDV2ZPpnSTr649DmixWAWaGVLm+kF44nk08s8GvBOm05ykhjBG0t0W6LKSyg+9vEip/P7ClVTKF7I4qqYzfhZZxqIiCPUVSwd4pgCKnWjJ8NTSxV6cw0xDFMFLLFQURoXnRvq6hB9PjBJPz4NZQn9l6VFt/ZGUpZsvgx1IePbUUEBcuWdVIOZquSU2c9ZECXJ6Ijk3Y+UWrLoEaHEy++rMKAEPZEc9rXITjYq7HBhxnsxlVyHuKTZKCbZbOLjEZpBdo8jcLNnRHQOBM1FKsq6mAeMcYZiHPzU02Iq4VqUhHHC/wz1DkjR8LSEmL7Vwjg4ohDKAzFFoLgv0pOIWpJQsQyCiUIsCOGh5WlBGKEbwyE7Eo1xXm2NiPIVTKbUPxYunYLtRoeJKbwUNhguc5jFIIXGaspQBbLE4fDpWFqyP47mG2Y5TpGDJmE5KRFRzoP/ExuWXaLEqHUV40S4gbsfxD7gii6vkjMeC2R0EcTDmvE+VyRxMSkyrYOzvHMsjG7TWw1KjsM/ZOP0BwtGSPeMnzXPV5xtRiDResF8OZXZzM0QaQlEE1FQxCtoQhs2wrwIxvJTo+UkokcaNeoFcEiYt7UwU/6GDIUSkATxwUPe1gLmcqyJ0zqWco+6g6U5ujTt02enE9nBXheaJenQ36CGLRdUfbrfIPNCIYsOXD7k7IR1DiEEZQjOGKETLLlhZWed0cDIwHIAINklZcAi/n+x399Uh67LlM+FKLZWo/hsNcKKfy5EBPlSnNyqjOZ7AN3q5uRgkvsTRuuprsuatWa5UWMREPxAIU3pm+ZPxElumd9YRmtdv1BtNmXl0guv3T+7H7mZcyivf5ThbR4oSVxAjOxXdJ2MptqiV2hvt1Wm23RrEGvC0NpZiDuuis08pU7GQ7wKVnPwI+cTxEBscM+ENys3HDKCcRxN4xOu19c4ZaeFVGgpOJ0BtwFOChw9SouAEvOD2LONjZ6g8AVoswZ3s8xxmO2ugLe7iek84zeOXdncsF4eidbXeLPw9m4Io2C/LDg3moOawYReqma7VMcdNG04A6OftbVsjRmkwU9UuA2AyhINo9gjU5gar1q6a7zUGBDKjkgIqvkIqmwJZzJFIqkgwKXZGR2RosxsrtgAvpekZdIbXg6psZYqeWglzHvXseAa+cEYIo5lq6W5McfeiJEwbFH82OM7vlHqXz48KT8oe4j2KpnRpNSk5j/uWdVFvmY23t14vlyolsH9HziOv4iQG0ekZdOSTJ86CcLYGSBmYvT0XKEsmcH3c2UhHvwJ45PXNBwamAiwxMaxeLs5iLlanEZWu7BBK1f572qpLVf9pEDtk0Sb/PJAEJgfoaJNqFaAAs7EbDuLKh9gBYLAbdEIMORxySCIMRL5UHwkNcJw2xLSlyHMnbAAvqRs8kwks88OOxKnDi2zI57SNpYAhONNuIThpb/YUAY0YhG2dvJZo2/Rfm4nslydd70Vt33CdfoU98ZpmyW0YEZu7G7bLpoTkAoMHE1tf2iOD9YGv4sJAiGwLMMMXCOKdyIlgRSiaHQAFMpCOzlfPBpLno1TTYP1Rw1bt+tzRwoItmQkTSPK4C4lkDBx9MBmGFz+zvNuPQQu1dx0WGP36GkjBIRSqhsD5IRl6wqq+/JAOI6RUzedkiOUjmxe3PH/qgrRl3ZAmYFm/+rbzqJPWR5UAlEc8nK66R4YVlqyz4FbMJYaxOlFmN79CxP8YIhT9DIIR81xCyPyk/bFdkSzAgWuYvORvHxgYcHYHXEwu9byod+ZosRZ3sZot6q3XDsLV8nRgmKrA/OJVhXXqu/Loi7XclzIeaLYbeeIRrfWtDN2DNvGgSR1yHdbR42flLEcGs9hBSse3ocrwrISOpWrSsLxLMYUg4lDMG4y27yFQxl3mfsbvGAQQO9AIcSyBw6UuSGVwLRT471l1DPgVwnREBwZfLgUzNTnACtb4/OIIJ1Pv5Vgj9udNkOWT/iWz/M26sNWxWhzPNhuD3J0B4+A3n5bFiqSeoE6QLoaICyJH2IEs7mt7nWFQBiMrvoYOrl/+5M/APcr2ISll3riKKCMyN9U30ayC3QPicFgU6rcl81Gh9vagRDSBo8XSeN46DK7Z0AZ7AsgBEedxLJ7OPqCfq5CrB+Rygp+sgyEe/6O9xRp+3UUHQFBklhlZqGZc0UbsNP6Y2VDiXATZ58RXP2IgQFFcTvytyuto2bPXv5hNKhxctLiCWs1ZxIINQ+PlK7Ij38HF6kTeAbJgEActLYh0etjtVjoqjRKA45wKYD2hjiAH10TuiEc+CuVsgzejPZCW7jZCoIEXtASPh4xTm18RJ6oA1yo59IBZPn7JlHW/SL6RT7WTKuE3Eg+71JN02ItNbLSll5cgCDIMQYjwNaKVBqdW1Hsz9LARKUfKxFqdljU1dvOBJee7SpJ0ezPmZevBckK06AnRLQI75kGheWRrjJbz1qiSE5hLwgNxLgDzloml+6wmethFPRu4/Rdx2SGtgnB9Rwlgx7KFHlOG0Eq6wNcEG/rdxysN3Kl4VMTOgrEs2BE3bN4QgYgxMW04uUsOLATjY9e1OBERSlHlOa2vgIF5u/JfniYT8FxKTAJJ5oTAKKsFSplqfzjnuYVbco9mEtcToMNEMjV5qoogUMs5ildGCEAmE8kc1WD1B64l3V7bxIfwpOr6/YJxkLv7BN64FrAwch1MQEwDio4xNCwMtnWMkwtjYQDi3c+hYxDSPJLWbWxrIVID7/LSzwR2ApXnaOcPY5qw08J4AAPKgosgkLwKIGe/fZwaGe0CigOi8GoHzwrRiEenDgfnfgmBAAKB5dPWuCOTFJQIZ9DUoxU6n1WEP0dIgHVbEhe6ThJarIkaForQqItA+TMQaKAqNOFFOj6GIRfPqYwIT6fRlg142S21Y0StQ2smfgMRpJIZ7xYbtheImRaAExcgr5oaNU+SS9rcByJxU5O+yi1+oqrpCqGiIJOYlcYIT0JBiZbwlIgYaAQVr2KB51UEGM0TSXrtfmJ8661giYhwoT4vq0p9yPAF7s99UNidL0mE9w79pkhPrigF/k7fUzAGGqf4VzzYkH3opMmhJEApNKLE86kt0dQoJflkAslDZ0bcw4nrZVya08zUsnGWAh5HO1Z0YmOE8hIqN1CT2vv8hKUAGLSwvaYpIwA5znJW/ASVaaTAKht6C+9GmQiK1+giJ1hIAvz/QMEksVMOyB1AntFkOIfv1AfYsLKaeovpXKBEHNrDBS64+XizXulpn0IN2HiQp2+V1T9RecwPBBKCe+hDfL/ajl18EAF6ogGoIBo3rhpsegBq/0GwOYS4c6D3lpgw8vFCs3vlOJCxi4Ez2Ldo4w8H7amttplmYAPrFYA8kUF7ZlhUaIWekODsVRQI8jHiJTKI6p5QvDmA36DIfYcQHTlOggTW2oo8kpBcMr3cRLAO5soOVVPfSbSOzE5HjqTTAuZGVHYq6Ghmh/WUh5TFCY2kOwOCxzv0iNauQj1RWmoQWEJxhhAafsRHPikUhxpXDPol0s0Ki2ol1Jimxo7zjE+eFcAaTGFvuT0zIBJOMFpS6bmSYFH5cz2EK2kEP6vPgDWEuXEdQYLoPeT8TgeptsogAEuFg7bFPpKkydDGWN50EfNeHd9YJ1NER8VC8oDIK0PKpoc8D7ArlVCCw8u4A1BBRX4QuC9RhuJy3+5gELB8LEFTGAGJTzrrDuRzTTWpaSka8anZgG5XkvqB/UpxnInsbqg3oWXbKg8xpskzRpCEvBYLRT/H53nhnAa27EjHQhQA4EjH6SMn9IUw6StMiIlO1Ng0AhSYgv0JLFRHtnV+uiwlBWieYFDo0uX6vixP2sGAzyLku3AjI8slG+3w6QiCH8KK2YEKYA/1i4SH2pLdMcT2mODn9MzqdE3SQwaZ4CoQLO1dGUrVGLbFOUzWag1NhLfOYCMgW8DoFk84/F/I9vo8/hGvvOrNKxjPiE/8oHQvfG/TEJNmAgWL6THshKKgeE8cpgLADVzG+psfdAb3pXMC/IdWsOCyTMGyenyLvxRIEDRU2qCs+eQc/I8EoempLDOhw3i9p4yijCw2+4XUIuwU9wh+2d6vHvEa63M7KBKD4W0MMLGThRtR7GKjozJwwRQ1zTefcyOihs9WLHtViqOofR1nSMHqLaCpLBAWr74tFelgEmnmBU9xqoTN8kPZm7F4CJN/2ZaY3wKbVsskERUA9ERxMUQaeIMQF5v5WEWx3AU2cBJPtK2tMGato9dN4sYCWx7VuJ1uIAiU4wBBod8ElA8cDAcuENw6bxTcCY5mXIO5uyPCIkttwoXl4QgBmHlMqps92C4XCwbehbC015SIwlB+/f5bMNOW6b8OMJgwqMsNdXGhS4O9kDLyr7J41BQXGmZTQUQ5xJA7qSDnR/VqVRLKR7oEFbDkLyTcPAf/Qnh/Nrhaunp7I3ukCnvvxiHti6gdJaO1bRObMoWT13uqPnhYmeE2RgKepEMwIksvzHUAD5PnZEevUQARaE0Lz8uw3YZTBATsxjEqfHV/jKJaaZEuo5KiKMQ382IERw7mC1qjvvGSE4drU4An9qr+9+T0AoQxxUMkclX8oJVKUcRL1IbckRN5MBG4XgyF/qBR1xETBEzA8mdg/pSmK18p5BmQhJLmOS3l/xVwO0qWD6cq8iW63sdEalon7PjcQ7EM66nGE5HsZmDFMCJ0xrJS8SXhSYDYaT7hdNaXama9rO6OCIBtQtxdxNoziBysmROrSSNXeI71iE2kULAnGPkXZHR1iIklI6M9mhXC5zCb8SImjzx+oealY2huavnicdmfcCOHpr/Kh8FOGFHFmmmQ8qY4bGWfymYtSQqeR2Q4QiuUJa8x2SWs7dpqLdGzKgI1gO4FvpcMO07yeZCJwi7gcAk8JigeWQRiqaIKxAHKtSnUArN9MIyUcK+LOoY0SVJUGlKi0PnYaQ9c4Mqocfgx2kYicJptw09iZlks3Qbwrw87XGLTu0b3oNBGp4wr8glULZHrrhcCf0EY/+mAU0SbSm76S7HmHRJIss0g5hJZxIwgIct6KutVIAsv6bpwn4UMp+4IqwJZE1iCdXdbYRWdchWOS/sCcjqxN27SQjmsuIOBM2b3Sc+bCEEk94qRGm+WI3Dm58yU5+CgMpM7gbZp2RB+22bBKn+Ncu8Asm5IpXL5xmMJ20qcm2ikGjN06zMD4sel0BlWPXeYM4hAa+BbL+pkTTTWvFPWmAoP9xAU0Hd57D2Wcp8GRiAaqswEj8axxXx7UCz/P0Tr/eOuOIlyOT2YNZ8FKJobNb3kEyvu1/OrCltvXFI5AzUihy0QZjDSyZzoYfI7VU5sElvlRjZOlkMHcrWISsukl8cZeMz33QovSPMcumGcrasZq78VmuPTcquDh88C4YV2J4wK0TQ4BDd9Yg01EhsUehXRgsweJg91yz4wOxjC9deubj0RGB7a8VijiptKF2p2snGSe49+AUWCFMh9vzJ4y+cSbUoMLcBt/JnPfKXFI8oHbk3pBsujqxtbLSVI6fAakA0P96Vd7K6VnFuzDSq0SOFlEtiffI5fWu0mqNx/lwbB1HnKKlCrXZsyCvXZCAp7Ska60cT4yNmS6RMjZN92I9AhjeQLeKHwH9u3jPjmc2IknBKX9GGTDlXrNHFepiIms2TPg/BQGIfsIH+74vvnGXj2EYYIMJ3BLDToDEr+aCBYFWCbceNUHJEPw/DjLx0T0xyOKlgNJwHKnKyyBF9cBJesB4pn8i92bSPOYmfyLRR1TjFzQr0A2hxIKSFEZSxETZDJF5qSJTKEkkguOBo5Xb3KnAAcgCHk3sBt8DfQC3CGyskvUnY5GGvsY9BRyq0QHDDM/koBAEdbxh5M2AqA2GjvxD8JVSwFfxooYMhVQ7UEVVwxoAzGNwlc8kAa3Fcxb/nGgasEUPOmyW19jNllZa8OklbJ3auXPPhV4VNM5UKvmAJ7VHNQxrcmolTv+isFbWF4GSN9G7um/Kh7KkmARNsPjpE6WTJ7nWiFzhOHCMoGHOihk35o5CguUnqAyj7VFLgNCHtYrjQQ0Hpo6djygrhQcmgfTy5ZNA9oKhg4NePENe1mQyEmyrBOfYKhjzyhTEUEiUCKVlMVa6bDq9zAm+PAacOtXFdFZlhOkTsnDfx5LnmAEabRAzF9L2A+vgPsMVgPSvmiJp0ZLR79HL2Zn7oKCqgAgkepPUSahYuKSDZI/cStd/BPLvdqCJY553L+ZL6YAEy+vnZZSPrgJDRZcYTa51AcM28GCYvarZ0FYOmUop7Eu7icPZLdDETdWa5kfUfhPdCLG+MzLDLl+8N3FL1yREk0yPbw7OkEI7knVhmUIXFUgNISGZuiLLSb7WM8mBHosJdAmQ+FlRfjYVrIbS/gj7tfvqx8YkmtWVEj97m5RWEUhxiREwSIApLQAhocMHqyBTUsMixxSAZ3J7r4N2IhMkf0OEsyVkGZGMeL5tIies27VSaPTwdn1A/S0FQDJCqD/CwG5bS/UIvBUIiIXXNFDDD1emjIbzL4ygCQslOFcqNcQqxMOlAYAIruyvdSMqbiIB/CJ3Z2lpiARpnMI1JgQeAgQNDAzpnc79teBDUlqMjRnSm+/bk268ih0gCg0UGrV1i6ZnoKdPQ3/2aBXCA14GioD23OH1JbBTsWLewmVXwyVkxm5T7Mjl4FgxdoeiEPopmWdizpmPyo+iCsSTTE40/c2RWa2eOSoffDWkx0YLxxj0XvG6bxF5JwgmxBiiXQbCOAWoRrHrjFkTcEGsx8pambEoqv+JWFZ4rzDCwXXuTKWBmy1Z/XYKj9//LX4ri4iqKAv95SEgUjWDFBdwjzgGZ3C9vBsXUHKiy9ikFlnbEEAr9OzecTzfol/6BM2vHiPru5yGeRWiHHCr7buIy8wgJj/foUmxdDUDp2oSZVOmajcAmZS8PWtffaoma28BcUrbA4mfTKwdFIYDpJOLNpNrAoGIKQxzW/30LeyxJUbb5LOX8qzZsS0KkUdPoaL/pbTBKaJTCggKOG1RLwYy5pfnKGkeITsDqUdFOyhN+2QlL5LR1P5pvRtLoBsKVM5HMV4P9zzy2Rhn43D/Ukby/AscPs03romFD/NYOUIsIIzr6jNyL5RXTtaWAxmBtcMOTFrLQsmZdJZ6/evZytwcwNCpBKR3/I8Mqyk1SvCzSaHwYvw1lAAIzNbjgfSpWuJKmV3Qd8uUwDSVNYZJnjfFVP+tmda6AjVHBi9pD6pqriSXsoRcot6gF/mg5ErG04XRFzH+vFwutZc3WXshEMwAPJE0wOBUc6OoB+KbZGLIXa9I4znKsXEBsJYlvCAweEzojtAj42RMbfEwUpkGToNRuyT+aAmi/OlT4BOdx4DOukb4jeyIWZPLL23vOI8issJjzXItjGQOHmlGREh6SMCk/RgLIy3aTIYEMGNDCNFLnuJn0bgO3hrR8I7tCBWHtBhTNz2gws0BCb9fBAqzdCy2/UEgxiwxZ9kIxoqxyZlrVnuiDMmuHXDzlB/k4tBS2rJbhZAIhKETkZCQ8Juk5/wNIewmvZfDzV6hIWDlgd0oUtwbWPSHPCBdE7MAD1beAFxDirBWsWBGRWFF87d0q35JIS7Zm2aBlvQBnFyRTFgDaIU/aUcw/GuhuAwisELx6bF25FDnT4pv6eoBDKMr9NUOm85UskLbQs7EgZoxgGQnIM6opjfjjF1HmSXM/opVsPQz6YKlsaYG1Ebuj4yldvxJD5uOBuij+p/lCNJ+ib0FhIPs5jlGcOViUSJZiBJiN1L3nW8vR7onrKMaXGhx1eIDJd2PxFA98IcM52gdShmNujBcupauPkNHmM4HQQUeofm9C1g2v21Lb8aKQa/18wA6OAZkY9gHhSPRaDPP2LzL5plAoKUj+M0E/T6THn8XHJKHoLb07xxrU66CFdJNl6Ziql56x7ml+Zixo9gXT1OHiRtNBDbzFUdBG4GqldaKknEBtRSXxY89WRgZPagRkVtMjq1LWL9iD2oOwItqXAgJcf8FPGoxVgoogsfsTQBWc1LqqHgDXM0mJaVQfz4ebM5pEBWWiEd2rLwFYnsLPek1eaNrIMkFJSyLgutxhtZvM9duW1ZudQ6h8mve/s7TLNXfEAIuDpDyWgz06ehQbJB43fYo9pLobQy/QrMx696JGYYCiEOPofX4L2go0nt7oc+JprWdOsnAVCj4/QUpF9EcX7aeTRJoGNCWzzwTzmt3nY9BQHRhvCSWGR9pN6eupLB9mIyIDS/3d8jPFckT6RVnuI7mMEvvCYSL+suZOZO4PhYu7sScrYPtxivBYV/pxdZD2KRDPG3+WVzBY6gGSKaWFiECkYGY+rOSlOuirEBEMnBfKl6K1s4C5MSkga28h8CWShOButE18dgactMoHVrmsbrMXUmjRmOB3Yhg6FchipgDUUhF3ARCCrbazBo7i6A1ssf1o5HEw2yMQF3776uNW6OfnbdGL2XlFHI9TcOH5/lGaHBoyCLbHqOCUuuNj7CZhm+4IIjLKeOvbvIRF9sgWM2gVM3sVl8WHS9i0WW+YCjmYygr3n+6u3lnr2gnBs7+a4p2zDMcNc3oQpCXOgMCBgwE64BICUWEmLDPqbySCIBX4FeaHRli39B2t95V74a8DccJfbXsGkJ/RpZznGYDk+Nv1EcUpTvFE8B4m7sAXLjB4EJbwJWsPfr7VxGjCXY43Aku38jdbRSew1xBR/5o3RuBckozUbm2f/NGZ8kJYXCp3woFzG5xlLZWDbEEhCh/q8+RSzkvwcFCMNojLjGp65Aiojbm0Gd8Y+FiVGU0ZPKrlIeQ4yHV2YP4lB6E4Mho3IbEDthco+iFEOe/59nTS0Wxmqfw5aQ8RpxyrvtGCio5KbnGQDamDXGWkqRNkM9lZv0vaOJcS0gmaQU3zRmSvH3JwxodSJQZvxv5D0pgqpjosQCVNMsIzSThA2QPALhNAIXmyjBafzdlEiuf4CJgd2pWSuXf9mQuoQxERbjxaLF+qVxERWKdprQehbPnz5ogwgEvTjz4NgpyINqh8xTtDk+iaWE3R1RHMh/4wWMuxjOL9ik8WeEqmfAa++gQVDLQzkOooByWGXA+AdQF1lZABVhbtV7aNCvaXxUVjEaG5Bo6C+A1adVo0fqgYwESAPfrBwbEBs2z4MNwyi/u45gmf6RcDSLplXaADyquJMMawixyiPQtrOOv5oCPXRXW4oq0DcCNLAhLbx+Fj0E526BybZm6jNaEk5XEitolRixSf5TKJ6Z4sgWL+TZXeK+JraTSB1AHrCdIe6MsI+n4ejfcRiHIzNuNZpBybdZNv735/fIbhG3Q5kKhBtwGaT8uqrlPym9YG6uneIYA7xvCN8avJ9QN/jq6DoWxtmxcsCx0LH0G4gv7QoM2EgWDk5NZGUJUtFoFREfsgb48aQHIcHwoHqtY/dCicufc7E9jQ1DpNvUHXdx58dIxmg7u92jPCkHknsRhD74ZWAMpFY1E0DhSsQOHJCj3oEJrHWl0/H/CC1YnIqkElX5pJsA1VH8aJM5XDDF9kPxJlJejRZoqFbNnI/11SEh18FObEpDmZ2lEAAAsgfCPjJXGTRISy6JDYl7htNVJfNGMSIhHQomZsoFuLaiWrKToxvh+sx6EfFostrcboVFWayKbzJI63FZsrXiGqotCuUVAeq0iLzt+zXVrEul6lAlgxDw+kqkSmAuK874rRKgKnJsXLYLi2mYXbGQuaiSncM0F1WiMyVrzPKxNERp7fyFnJ2vIk/yEkbb1ysrUL+mU1zprrJgEOobUNJKznUYcZrYl1gjWmlaKax2G2yN4933XmQLTDBjDK4LDzJHfQEZM+ACqouoysQkGFicMl67sMZmxKVAvpv+ovHAP0pgjXcwmXgXiK55CGv99DN2oBxPenjIwFCOMcE4Fw4Rxf62OGkgOogJ6QLwIBleo4+X6UWOz7EdGBz9tIhUC4hUbUUpsMiRClo8E4famWoYFasrzozRnONeOzofLjZyPWASaXly8gNcwRW0/ozUE7ZihT9xQyjrHjBDYUsY1KBHRJDeciRAljVSAAx6DDQ0A+xA0QnFTZc0vCNNX33dLQ1IOUGPQoYJUuBNRU+3xitO4UI6xRSmUK0QeMJt0Pup6PUSnMzqQLUwNH60/qti2lM9uvjiOCAm2rekrp0nXacuVSUbFoRxkDwLdoyn4e1UG+g8L0LB2fipqNT/rSsSD9HMk0bKidSsTv7wfj+xa6o1ZW7ShfCUCzGRc0bMzwqqRM2bOL1rsRmOLNQDd1xGuN731Kx1rs43Im4N4oFqIBISbjzy0zQKs9SgOEo5Bd5hs/cTDxwQcCBX4HHV1hUPZayCR6kKB8KQi3u5vVghuFwXCF5kKKW2BY9dzfluD40Yln1v1Mv2CbpoUNYrSw9oL2KARaHe4Og4/W9Hkv1mpNtVbsGTNxP5eJufHZ4TD3nyiVmEoW6Eq34fdj/pC+rAesPCiMAJbiT/znIUpMmuJFFDRvA4FXIquqDzA0wA4fMaNhsOAZhF6L17GGf4IQUTpRUqwThQOJc1zBVngG70aAasiNtDhgGxb0F4WaQdBQVMgTP8Hhc+dprRn+x/M/OSVNnP1o4uTjhBuFR0yDQAeRJU3xEkA30ChnJV/uvjrXAKUVk/YYlU4MF7gP9BFNvCDhDw0DV2gNMPVXO48erlU10Bq15uAmOiKWAyw3rCFjJ69wdRvLTLKOlApUItU7z82Vmyd/GKdb3Hi+Ef2IlHiKBZ04qAKQAE38ymLbB2KsfpxwBksNcaOGqQ1YMQdbHnZEQVfaiG6kCB5CTq6DDtzPfbc6PgT3YTVqR4AnZ1cWvQFcI3ITMMUDRXr5xGvCiR+6PosQtaVQjA1GH+tpUoM+nFMKmCEYQUjWGPXLgu3ctFd2CNTkj+htBJQtEJF5T0tBrwDu4Q5tg8+K0FgNKj42y0CgNTgxbKIpvLMDx9qjkJyx0Z9bsefBeRqLtJGjcZndeRxYSMnd5plc0rNKkU2T6hWMGHc03SyWubMAhyVI5eRcgoxflRliRb/bVUeCoT57wMXnOE9Ar/SLAB3I1H3AnM7X4auXRG8Dvp4/QLm9Z2ropQJVkcsey4kYGLW0JNGw3+SChdDx1DE50UIDzy5NxCQZzK8HnaXLHGpYgqJzoSgJhtgaAXrZAOYAlt0/uhwFnoAA/UHXF7fPoEEAms7ZG2I4jsGqwEfoAAAhYCtaDAIQa/kWVABTac6NfiuLZudg8ylYE6UdAOSIbQlkNZkZj12foMxqiAfjNGLqy2sPGA2OyIzLdFZMFpOzEMML2YNBmdMRzU2iUqNmYi4MJ+zyuY9seWIYys95kaMyQPCpairDlVz0hI0qVQY0EQKHjgrYixbb6qI7b7ecIKOz+LOVSEM9QXpu53Z22h16zHVJrdA8X1lxkH2dDHrTU1gQqzQSoW8EPHchTBtqltoNeEaDBQAFJUyVM91/DU75dQSeAWpwvheu7fMooIAQG3YIC+6ZxMAyJgQQr2VjiJ6BGCz6R3qhFG+6EGUGAzHUzipkaBULiAfeHP30oIVD9ewoUaRFFcU5RhMOVP8HjDNu8IoznPlOMT7wlBU/1ueAE0GAc5wDg5EVCZAYANSTtkECA4x0hHlniQLieDFvKRl5AZsOqg6ezJ3Tn4UIrxUYR3AXMGmoQBSyKhIkw6uCRsVow4HY+XHvyBCUyzn4yBMIm1JLNCpLTqxErSGqAuXYgDUcpHBgGYeOBEaIqk9ugwoF4LB/hOwSPcig1qPuJbHHzISw3TNQIKHLq5N80QGoR40hUhSJak08tBAXWn8vKWvrr7IA7QI51qnLOqlqLj9FlUG1bFRjTWbC27COw4hl5LiqWFqql7TJFYjm0yjYHNmkaFDU2T20zNVHxIGOYn/BSp6HhMrKwfQQo05PdRP7YXkrPRTKLb27UWhrPdi9dY9LKUsDoqPyjjdx7hskPYP/A9R4PWXUYIQQRFBK1SNi1LWYnmM3CeMsvOgpMXmuig4Dt5ZziGzA4QXEnolI0KWw8inFsBTZYSkZX4QeVw8tFJ8uFjFNWBMs39bIIhV74UAPod2swGawAUJbSSANUB4jf2oiU7V9K5jNL8D+luVaw9NP95qaG6aWOeHDnUo5BK2jZFPVxikDFzirMKtMwtPpa9dMa8kcEDcFimI3f8usXxDEUzYc7bPvlfs3+0kfr4iyF0RAmOp9driNpaAUqsqEBD8JQu4+GCzbEPnes3V4XosL2fgqgwrnt5A44DKPzWoTZhbb8aGUiHIVzGRldLEZ0riAuxLWaHb7qGB7DkTB44xTo0eYAezeBSKxQt/8B6nAntslBDxIsdCgJZo9pBqig+AgObL1UF6qXp/l7FyEGuV4sNA96ZzCIcnWzJoYVinoSrIhoT8EJsh0tMZukZiMEDpodXl55Umf7ttC6/RWelgnn0kNNzcQQPZrnHi1mes4ODpsBsQ6Y6UJK+71kNTyJc9cKkVnhg9JMwGEUPW+d+vOT319sqDZsfwUjGRQVQRBTVzoymSSZxE1UfQmihs4uTeIV23hYFfjqUa8gUryrekNw7qZWW7Y8404LCBG/QGmHQvbZQsh56Bbn2hz2UXXBImgq4YshhSg0CQGj0NhcL8z9UGd3tEPUCLiFdSDOPdRIhaaXEUFS7T9i1dkUc6OSFzzmd04tnc3HxbFo8tSJlUBFzodibNj+zSksIPnOk/KQx6Ew5NLludahACTOhfhWhm841TTKlUMO4Rsij6FopsLCAqNCjwUe9gKlNzt8ESfqJnk/hJDZa1M8tE8H6KgoO1Mi3W8gSx0UIkO+SDiDhJWphE6sYlIuQ1v9NIPKN0m6csdTlE1roBQeCi0wfPaUGlfCV0PHWQN4KZugiNfWGL14kwfWXTK1hJxhLQw8JRStsv8xu/wEUk5hpGHH8ohZCfgowXkP+ljSV0lG4rY2SVBRfRvhkdP80KgA+UKn6+4zSht47z5aFY+SmNOoevh0sgGIx9EgGu0Z7KTkF4hay6n1IGudU5ProiuPcBaLl9kikSDmtAOn4JAQBv4mTJMKWOwIYv15Xm1Xz0KGIcCK+QdkJrl/ZmOmLBxePk/q3QHWmW2pucik6CIDxgCMmOkQbLIS31q3XxM0FRsLvznX4qhsDzK5lwJpVJ4is62Bjv1pFygKNn6cU12mHiV+uPTc1umMvVuBIlhYy0mgYja6pMGDvqb667PfufbYrFBBV4G2wKUtyhTivF5jvEAzE4KhsxeEzHGd25RGWn0cQ14sAVOTyoZF8/o0gpEDcKksEgPPzCCoAvwT/sdcL9+xnaZNabJMBNV3riyVoAAo+Bo2OCXJemLk2jw+EgDkqtZeSTChjbAK0TclFHOtClP2ZiobCEhY3IZFOvkXvLSI2claLOcHlPTMVd+VVjX7xVRFG8bL/APcD4oGI3UGSrndP8qYEmN9YS31kcHPoFshpCV55e6IEefu/IbI5DLmIXBsFSrzweK3Mt/+4NEmfH96FdbOLVrwWHkExyZ7MjtFA9tzOoAwn3faJUAgn/rDR6DQ3Zlr9ANCERKSP/ihyc2gbE6IMc+VG/CBXyqoJ8jUsxNwWoaNDuFAwQVpZJkVHCcG0Bs+IqRC1U3L0Hl9lLNoqIrOdRLl6D2Uw0jOfyHgm/T8CpswLxZWsvJJE88KDgSjqrmatiYtG9QGQGhdYcwcQUCAF4Q2GnWCfPGVCbWavFGMqwBUkVCaDAGlUcyCSNrS/PARVv7YfCEAiDZtKJY3h5zicDwQ0DFGQV0fSVvsOgtguRHMgMLG14v7byn6JuQfqGkjZlhq3gOhRM6mLvjMG1udFBZxL1b5r3t/a3X1MAwTtv/ZL3QR6UTZGUFbbfOAUxy7NiTDNRgKAFdIxhEOC9uZT92ysy5QcF1htqh+ksPNQkChPjrF64PedB5oiVdjqD9vfYKRUmCs3bKnKCZG87Ihs2mZLvj6uqatgSTpCCvcHBPU8gNx3YsMK6TGi0xU4NqXNR+cUjT7iQDzgfC2bmt68tuOGcO9ixaz/mFDdnoZbskSBk1kJuuooxwNFW0YD7nW/BKlkmVykr1lmFMLM6kGrgK+UuYmciK6QDuZwmoQgGpHnANTVhLziRtpJiT8qCaONyte5cgv0fqUjg3M6Grdop37ecXUg5jv8VeS6EDBgjOYAP7szRWSttTtIC4UtXSBF4AcwFI7EJbDHD4oSRX3SXrshomcR0VmMOA//SBvz1ZPLA/17AIjA3GPUcaMd9Bg8K8ni5ujGupYpzaA7ci0ew6tS69wV8CnJtKWC01mlXpNxGZg0TFhIDjldsMPnwM+kvXCuDQgpSbO1SBNDGsBhF8IybE8WzgSkqoXjMCrtAeMnxqsllSheQpMkCqBywCHE0s0kMweuY3KL08Qje0zHHAzSaDdWYwi5QpTBgFmqQuKRgXGEYYdTZDaqinghBAgmECJ6GQMGAHxTUHCYidZT4ZgDOHDVVTpjADyX3knkFV5iAPmJWMi2CXdipbzEAtZcigV/JFMZpqKcmavsi/pQO1pX9KwlPV5sIv31MfonDhFd8UxdaeLzOBeKxbDQmTkyw3XNhn7CkYVXv2kYgu6JMCSO6HuVY9e/ndd7RReyvQzaEWCLxUaZiW/zQSBmGgXdcCij0cpFRe5XKDGobR5Zzys9aO7Tfj2ARucHElDtBqel5UJoshBXxksZLWScVhuJDSV4JeBUpH+cuBOCxsPABvKkwDXh5aL80VldBGvHlb41AAoQKShhfreWsiKszcmlnEps9/SGdvEgoCw+LQVyKIjmw3wR2lbiPTGo3jSVfBLYIEhRF0HR8rrCRF+cNvw9S5bH/gMBJnCo+VMDB99e95o2GIdYsrGPbRlXWN0lWFDMRNPEzRWxEt5wRdGwgAqziKtgcCp4TUkVmIU4M1OBTUMdQO2DXUMAQRBdpHxtQvdTVS2XHBiq7/cq72PNna2JAxnQ8UjSK6GdKZUJRCgHPz9pJ74p/j/PkxS0ExB+2ByH3pJmzmSkHKCYgbBjji39/fkHwDky5jyzlxSUMFHcmQDja78xtlEz4WMD3miXgo9u5UKgGcrz9sQbtEUckfVceAZrFfllslxH+SVZQS05zs9knqu5eykSywD/9OI4gs1DVdMq/N2bLCJC4aK6TVLPCQELj1B7BeUlYNiBRlyqTVHWEVW8SZ85SHFoKXYRSROwrtBxnjA+kTKaLhUgJBsh34YkSyxkcB0Aay8kzwskULn4v85wA==?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,d09GRgABAAAAADXEAA0AAAAATlQAAQABAAAAAAAAAAAAAAAAAAAAAAAAAABPUy8yAAABMAAAAEAAAABgHsMYpWNtYXAAAAFwAAAA4AAABdJT1mTWY3Z0IAAAAlAAAACkAAABnC/lNfNmcGdtAAAC9AAAAxMAAAWISOd0FWdseWYAAAYIAAArgwAAOfMjFVS4aGVhZAAAMYwAAAAwAAAANiuWYRloaGVhAAAxvAAAAB4AAAAkDNgDi2htdHgAADHcAAAAwAAAAMCnFAPrbG9jYQAAMpwAAACsAAAAxAAFhkBtYXhwAAAzSAAAACAAAAAgB4sW5m5hbWUAADNoAAABDQAAAppmu2iAcG9zdAAANHgAAAAMAAAAIAADAABwcmVwAAA0hAAAAUAAAAFwefL8wXjaY2BmMWCcwMDKwME6i9WYgYFRGkIzX2RIYxJiYGACSuEBDgwKv5nYhf8+YDjLtoVxEUyYBUIpMDAAAMQNCZd42u3UR0qEQRCG4WeSOeecFdPo3o0BFBXECG5mY1YwZ2/mYeYSbt1o/d5hFsJ009VdVFHV/b3QyCITa0wqrHTixSlTjL2K3KdsqhiBgiU5fSbMyluwaNmKVWvWbdi0ZduOXXv2HTh05NiJU2fOXbh05dqNW3fuPXj05NmLV2/effjy/fMTXUpbvXSjUMKZNxBEpjRpDnVqDRvVoducmeAxpNWIwQCXDfXqVKvUaz7o1ejREgwbVOjUqD/41WvTblqXSeNx7zLbMtsy23/INnKSzzqdPCLR6E+n8H4ByJ67rXjaY2BgXvL3B+uX/x+ZZ7D6sUax2rDqM99l+MDQxNDD4MtQymDE4MGgyWANpJcwzGSYyrCEyYQpgWEWwzwGHwZbBjfWzwwBQLVrgKpTGGgNdgOhDRAyMHAxaEDsY9Rh1GEwB8I8hlUMl4BwFVDkIlMX4z/GfwxSYNqfMZ4hkbmF4STDScY2xgeMdUz9DL8YNRlMGRIZBiOoBvoMiBlXAgDa+ioXeNp9VM1u00AQXsf9CS0VBhUUyQfWDI5aNSFIFCglgKm9JiVCNBSkNeKwDkmV3nriwKk3pC28ywQugRMvwDtw4AhHzmXWdqIGQaNVMj/fzHwzs5vg5s7Tx9utR7GIwq2HwYP795p3N+9s3L51s3GtXlup+lfhyuXK8nnn3NLiwpny/NzsjF2yWE1ArDhWFc5UodWqGx1SMqQnDAo5meJpDHKVwfg0MiDk3l/IIEcGE6Tl8CZr1mtcAMdvEfCR9bIjSf4QQcLxVyY/yeSZaqYskeJ5FMFFZRBxtBQXGL8ZaKEiyjdcXAgh7C/Ua2y4sEjiIkm4AgdDa+W+lQmlFbE5LLHykimLti/SHu50pIhcz0syGwuzXDgX4nyWi+8bzuyID2tf9fuRw7pq7WwPeukriXZKQdoWWr/D82u4ChGuvv1RoZb7WINI4BpQsvazSQELZ30HuP7NiDz8+jltSQvLnO/8ZkY0LU7GRP6xzIgbMaT+PM9wORoFrEsKHnZkrnPWdT+yoLGWYEkZz9ex5+IL4zkceybhCjyzKqGK82ZQwcMur9do+tnx6ZCfo11V3dcD85v2NURRPrfnEoOIhCAtehXD6w3Cp4qa2Ddj6EhswAEuw1YOIAM3O9jflVlIEYbLITL1uojChogMLy60inKCJhd05Gd24/j7cJ27n26wdZYYHngppKVUhZa9Pbys3B7dzz0uXQ+DhMaXgOwnZkvg4Op3KudlFbMo6u0v9BhsOp/3y1yWXDsx2yIDj+kLtprkcGhdmWo2utXk0nLZGEZVCoSRpvKQYvthy7hsExq2XC/x8s8plNyC06yP5RO5HDJMOOV1/kstRxtCq1z0oxMEp5LOFgSLbP/mWTKzKApTRNmsszV22T69XLKVKE1mMluscGQ7XEIfEqA7FOxI05uZdbbf9i60Oy9ltu3iTeoytHe1scJGcXFyUKHF9I+jdQw81kqno+PDLnAH9LDd1gdCmXKSRjc6/nLkYvw+QUcNrE2TF7Z7GnZl0zVZGNfbyOiKBvQYNy6sn547CE7Lzf4A1kCMogB42o17CXwb5Zn3vDPvHBqNRjOjazRjWfdl2ZYty7Llc3yfcZzYcewkdpxDboBwJZA0AZNQoLQUCrSUcrbdnmyvD8pVumyXlpCSNilf20CXJUC3TdJlN9722w3ZHpbyvTMjO6Hb/X6flUhzSfI8z//5P//neV5jOIZ+8GkGwwiMxjBQ/jGPYljxW/gYev4OhqErsD9gGIlh9AW0CbBe8GlcxR/DRMyvcQ7sJQslAV5geRpLL729JPwULL6h3Py2fLS+DjhpCtJUONSYzTWhR0MGV+2wdK3dAzj/D49bBWjFb5Vp/EXK6vcK03O4BX185cVz1GPkKHYVdp+mvuAE6TZJs2nb1tVSvsXEroEY1eSGMza4GxNOZ05nljMZZSmj/4hSPg9GJqa1mg2qbduGCVXTbE2qu6mtTvX5PBq1zXb17FUTMzNSm0bYegbrfE1uLbBlt3BB8R7P5PP7TnlPefIZKe89JZ9GH6XItLDECEu0QOov6kx93SygXFQKhGicwAl0V3E8HqOBvhEj0CY60+RENxnMuNB969dRHrcDPRoyTTlHLv4/XaIC4woVIAvpF2SbsugC6jEIyYBk++S373vHK0l0T4qylV5HW1RmujdrSbqtBEVYgcZRhCXrpigqkIvmIcNY+j9vIdZHmWSNecFmdAHb5KYpyqnNovPMwtNPVlmYyv12AjKgx0r22tys/SJWOlb699KWdAhsf03xFN9Mh/4LPA+2vxFmyaDdBlTOIUa+XfrlL0qvO8RbQVTgwRceuvzcntKjJdwhvgK2gLXTdXGWc7HIlz0XzxMaeQEbwB7Ramq1zo7uViGbyHparRbKZm8Fg5rPE4gnwrWeakJzejyDINHv6OYpOIgJF4oXlBNCm9igLIv5txXvCfmomFeE5SUxn0e+VoRjhscV3eX+rLOGqxx3cpqnPwHkoY0U1xVs56xeTzjuqpwaFErnLiwXzy+dPq9/jqAsKQL6GPXJ9jRya9RN80DHaJPUmA0jl+gP3RE5h+TImYfisXjMRDBNWQFyWlMZ0C4nQbmcuv/cRDtB1j3R5onWtM7tWBd0ewhhXiTEqmS/IFRuY2gcQi65+8OVXhjMd+AAQEi3Txc27Um7+dwQZHaRRKor3v4zgH1m9om7P7PjLad0CIRBJTi9Z6uo4ixls5KCL+j9fumrpYM2ioSk/ZM79/5oZ+kX9213NkIWw7FWZO5J4rdYFhn8Ls2fzuUFJdBnTVgdYZ8CBrvsmgMOgkDGUWua+DwysW6P88qSsJxZPGJYVZGFpYwRSJW96K05iqvVMgHdqLXBWDAY43JKu01zTw+iyFlaXsq3p2Xhwull9EH6O3UXvao+0+52Dw0i/6R/8AED51bMGw7F9N2GjGnJVoA2zDMup37A4yZy8Zh+tej0oPAwrE2MQyb4YtLhJRiaTk21eeqaNu7+9t0v9rR5GDtB8H0oMGHCFRJVW/UwQzIvEF5fzXXXP5gINWQPVGfS8n7KElrvvP0rbuma2S4x8sxjf/6HR0RKivt5gFsK13z3nncPiwCvJ0kG/5GDZq57sPSH/Vp+/7bdv9mPwDx38ff4FtiFdWOzmjdNxYRAe3Md2aN5A4ITBJzAyfM+2KNb9Z3ZWdMcyzefaFDksjlFZ8DbG+Ss3e0UV5eMTfVoilA60VDMnHhn6fgp9Ab1yaCOR0CVqUFHlsfgBt0g6OGkDbLRLecwqMI0nYlFhEDdfshWiGanIGdx/4jDww2Qc/o7tnN2SLEQBzsOXBOQKriKNpydc+EESXJzPE44KZ/czFoJF4NbrD9mBeIA5RLYH5e+Fst1OIPrORa9mcEJV/+UMzg+N/UKmOQ4zstR1t1+hrbgVkvHiBfH8Iv3FP8LX4aTWCu2BrtBC6R76rX6ZjIaCNkSnfZmMKb5bbwLH+sfEhM0iY0hU+nkLZxfyuhxfQph55gZ2Ya93Iqf4+j+eiLFrZ1ps2EiFwpzqbFF4ZS8dH7xuHzqzFlR8uSF4gn1qTYsfWzGTDh6sJpAQqahnbQzHNTzT6NhKSOgTdzp11yKY7SfjZnoJMzDHQBfXr/w1MSik5CsjPIsg0NLaRAZkesV8KE+rzLgEQDOkm4CAAJSvdcP9401JO9oqxlqm8n6o7hjqnO6V2vH73jtqyfqPV4oHbh2vGUXY3NyDPCRrAB+gD947nOVtCQN3rT+y3YSBTT38U1t0/2PjV7btP6r20tHBOhg7dPr/w1Fdvriefxl4stYAmvCDmvBNNGUaMpU2wNaBMQDZCITj2fkAGjWHAk7Z5dhs47CN0wMnkN8mV5MK8cUr6Cj0YzRsonrScZWkbRpISw/Y3fEEjimVUw3o8g+ldGZ4ST6f1Y4iegB5Vj1KaZi1cqkYWETnTo2zaCOr0Y1giE6mCub1LQz/rLv70q/EiHVnhs/dIimCQtJxkYfOrSxtet7t+y8lycEsoYUf4G3xIfqW2QcEpbHD5BEp83z6AO05Gu/baDjOprEOQvZlN21ffcLf3jupg8JaZy6MdmRyT9pwwEcmSVQnEYRC65HthrEjmjdkwJIOx1S2uUKpTmfFkrEXL6pIcklBrJWmrd3sLTW3QqGtFgi5KiQK+3pWqDJriEzD9GQhENIZ1wweFJoa1Pk5UxRzF8oR7eYR7ZF5jyFcJsHwoXz5vHiGZp/qa3NsLBXzAayaZeelYY30tx4N0pLGueVOZdQXFaKiHlPv4/eZcJefa6dk2VuaFjPbOn0Cd3Ws9Gybf9afkJgNgFvZiczPyHH/EV6KjPqGKTqpta3O6PJtuE9wzXVCpS6HYQnHeAamhgaMpCKjK+JuQQbLokESk/M0IarRvamPY6hNE3hV1qIVMAvN50F2NUPv3jgmW/d4ZQWQfDcPifpqaGQCqHoWHNOYKL/uEtiLBCKj8/uN7OTlxTCFIMIAqu5+O/EFvI8pmET2L1aPF2fbUk0YZ3EpNbdK1QlxlU1VFMFJkftWghO2gNWB807EJ98IFGdy4h54QcogeukkUHC4Lh81CRY37ia6FKdeRnjtIzTapcDG5DJnUODNi02Pamnq32n5OI5ZfmYDulzushDNn9qMGaimiJwupzLVxBtmtXkkzK+hUtZy/TGqjIgTAK5xNkoY00HauOKj4+vZyANCbrr+RAAJBRR9icIMrBt16aJps5nvvDVtOQmRCcvZOctFEJ48oaDcfm3geq/vXo2GsrmOrpTyaSVfOtY6enSr0//qSA0kiTFkJaRaobnChuu1cUA5DZcf9OajY8C2zc/S9H2D/340x2in5B4mpT8wWKXjXvuse9c1ZbLt83PXOhEnmi6eB68RlJI3ddh92uhtOZLeB0uu5iIOSAfAvUam0g7UrzGw3qcO0wz9ZiwjIx/Ximugt+T17ePA0XWjR9IJ1g5s9HOpYIRyGFDEc6peRM+lx8peJQbp+qFC7Ozy8pxRSjuOymjT1o6p4eL+jxOW6AF1tWbmMfSRgp0GjVDQ8ZxuTa7HOoNhoJe8ZcbPDSl1Ye7G3HY+L0WV7CRG25kKBLlrbUb5lS+wi67HH3jDAuf2z6ZyP15nsFj3e5NvwcfbXfRyRRNQ5aixxqa+O7/2PHsFwed9SSPeCSOYTBLjmHT2ItaKq0lfMHQ8GF5WBOGhMGxxQRXWQc/jAU2UjPa4GJnojXQrGUqO+s6ZzChDd2k8g5iXAEJzWX0igy2pCCi2JdW9h1H/2SkQA3I1jninjBBSrCpWepondbCwcCw5gkqI5t2wOD0WHdhcFCtFjIRTp0saGPzMwFFh3FxOZ8v7luSBYT+Y/LZfSfRVyCj6l948hXlWEZQXn0V6PZUy3ICyS3dcFFDVKDioiwcVqmkMauLrQiCb9aQswGTMQzQB42KpJw8L1Uo0QxMcy5IMZwnsWGh9Fse+sOEBL7mYt1W0uLgcItAWiHjYhmiwlK6muLxGqYLXPVtIUharIQjRHuWH2VxyPQ2wEDIo8jxW6w4tBE3hMim6gmeEytEB8H9S2nZ6a6POoTMrr4Peey9TU5Gwkt39NQeGmVsOE4w3V08Z3WySRAA2R/+40/0sgNHrstfvIA/R3wBi2JTmuthEqTdkt2eqBxXYYyg+UQYxDAdykfQ0zGl+Ib3BDAwbJUS7jhmtWn+6Zhu51NHT+oQfc7qxzB/PHaJlWeB02CDSwL1L7KgwRJu/LmErzXLi2MTi9XpdQd2o6ClINWzdef4bGf3v9x1V2s/0e2NNtnHbii9c13v4AzFUBaaHqrPTs8+CoJHbmxGt+JB2Wybkc0e1OK9DSDdaqeaySEtEgg4KvgkGKq3ay44BAJ9ji5eo+BQNiBgKNuXQ/V4Wd2vhC1SAyZZBvtA1h6wN9Pc8EYgd4WauVavh0uHUpyqBQIRlzpVKmt6VDedX7pw+rSpGxBjPp1KGSlKj1Ts8vy0wpVmyP732gmFLG4G7CoAV6onTyVAmcGSmNjc5mF5h06QkGx/ay2qjrh8P4W4E1LpqYk2V7SmcfLAdlXy4sJOO67WI60/wUCcupJiwsGIM7jlwB28zoe2B4tHC6Dmvh2OBoqCHE1UB/x+7Y3SH++9/uXP3bv9ZYG/u/S/j36DR1xKMEZqOk8EkZ0FLISNa0gwiHXCPLoRzS/WWeYpGMYMsJQDesmwIReZwWyioto0djpslEPFs+rzqshiLBYJm3DJ51d16SV9hMRmvCyNVtIFERzUdn3kho+Maj/59IO3fOSB+tq1Yz2DyWgqMz/ZeQfee/edBzfuXph66D9/9tCzLz3R3d7efeuNh+7vHeu4VZc8GIafQb98FtuLShMacg2g0Vqj1UTtgUCFw2uPArskNWJ6Nb1cLK3qDcTiS6YQVGlrjVzDxSXOHorn+rGBOOfRKgIBl2eqUVgFAkqfiLuE4pKZOjPqk1ht+e70ezPp5H/QJiuE7VnpBJ1RfPF0l2Dt6t5cIaiEY9aQImyqiyFJC6Q23ZgU7IRdJAnS0nj1lVvXErt8is9GWJqve/ThyV+WtYcDF3I0qdP3bIvLocpP3qji0HXzzQeQR29C9ZqbbMQasS5ssyamqQrerXWqh/OwO2Gvo7pRRjMSmvKO98QJMyikdFVFT5aLVLjdFTxVkVPbumXhjaWTrx8R815U554sHhUQW6hPR7K5Njl9wpRo5m07jRLNTTsviQXk7txKcWY2f7LlYgPpMj1IYqjK0HlC4hdrr+BoivWIMTtO2Xm/5LawjmorRdimQTI2YbNMZoZqRFz1OZP3jDW+izcG/SkCzwUCVcS79z3cvNbilDg1KOMkR3G8DbnRk+sIWbzcepDM3/Tp2W0tPB3zOW8Ym1GW+8MNDeFQrhEVbG+iFHcX+Rg2jM1hf6uF0y5N8s0FN2+emwtntb7egbZE87osrYW3Vqv8wCJMwK1GctMbbuh1OaPTI5LAej9GTjek9XxnGrImSPPqnLSOX6dq61y8OqBpA5vXudat412+qurq7DyvVmMDmm9dNla9favw/onFUxm5uPiOfAJB6wgtKH+0tIkSmadJxejCGdlsJaNFzaKuqVzUxWN4LBwsY8/MakbNt1ryGXnLQJ3bo5PTSl8OnQVGXjQj0VR/wQy8E7Klz1A4jlvXhWg8b+FLTRTVqPlIStppJQDBlJ5kIUG2KdH7Pnvfo64Kye6toUkLCWhYBXAqPJds88eiltLfiCEhimiM7h6iPkZQDLiXinMiy5FOnO8QgBYD1rkn1lQneavEsqLAdgAZxIEK6qua/ZCx46STpMk6hz9ytDRypPTnvbh95n+N/UYQDj1gK/0fCsUIinzl4nnSgiJ/J/aSltWLnU3jfZshqmw2gkKFVWWh7LdrI6DQFGhw1Nm1NhBLJl2yXACJ7Y45VOAUzEab1+i0oX8yCojSitZGEg/pNFRjGz5t2B4A8gJS1HPBGc4oYTRxXWCd5Aqt4XzeJBfTQn2JvnAs1MHVakhCuGqnCsKFFe44Y1AGEkbLxXOXNpeXTheVY+oHCh3kqb9W6PzFAbOX9N/koDt3adfzV4ogVGXT6c0bWpy4tULv06F6pwIXtguEXCu3zm0fi7pVQthuJzy1fghs3lE7cgFJzxSanSwSMzhgmNbpnZuv0f3Ptm4szOjlUWezhdTLo6qgv+LDf2P0727/4pa3ndItIPDszMoO4qt3brd3cJCmGXom6/MJyZlvOSmSE+9c2Puj8Z4KAL13bC839FTSHiNpvWQKoxC9n5zExpCLn9b86eGh/rF+rnLr0FZqQ2V6MdFMFbS4e2yRSlRSVMGgeCNA9Ty19J6EJKe8lF/tjXd8lHqQ+gr1DHWEOklRXP/wMKf2o48cygULcXUQbVEc1s91CRWFLYI7MqX2phewLnVdX0NBS88XVmqoxZPyUUHRZehSOTD1jFBcIvWueZtQFGhhVn2yy+iuomhELouXAy0ec/1FbyaeM9Ul8qnuZl2NoshFcWgQpU6VZgdBfzRkQM7UqrTz8u4YvB9F5RJv7bl7Ls3QDXtEysf4vqnLy1ITiwOCm7TDiqA1wguHWIgzwGP7MaoQtq3r23P1PIvH9hwYaW0WSieItq2/C1Ipvz24ZWt2pqM5xbo4bvTMo9tEDuc6Sj31H2IFkWUtbs7/J1CxBXTf3jvACC6GYR1TQzf//dVX+En6iq881Z4mHnA4CsM38I2lX/yygSMob9XmCQxc/M+LrxME8RCWxO7SrBoAaRfweSlYpY8yMsu6f1r8CBeyl6gUkLr1chaZQ18XIRCppDYnWYvPi4p017wIxE1VOIFc7ouQVayFsnGyV9Q7EXlD4KFXgMqtjPeUPhjJ508tnjWIVaGFJX2isSQwS0B4STX0G6p7V9KVPs/Qa149KXkkY3DRAfTUldMLXjeBC1+c+ZjEWmGkrrc3mrdDSFq7Ah9un4vjJLRuv4pjBWjja6JIbQ3/vPRPXzji9f3uJ6BiQ60ESdKm1n+9dL70kig+fP6OhQwv4RDidmSVP198Hd6BrDKGFbWWFATPZMCXM+CBenB7PZggQG8aBOpAnOjugJAeJtkWnqBFV45cm/TK1dBVwcWACxXXa5ERTy/rZKWbADHXObHMWxs6hI4W2C3UEZDo4Lo7WJ7luVyHlhP5aiFZ7UoLEVF0VXNykvN6ZU10sTzN57o7BjgC0uOb12gU42jp6KBzmtPtRt/pmg+B0KYLs8i6yKSvvqrIp97OSMZWeXaEHCE2oKAQzSmSbnLlPYF5jxEUGm0z+j6pHzA9UP4BZg4yxkmxy3sOul9MsrvcM7lLrUszNFZ0huEsjxveaqsMvniFYLWSSiO00nS4Ye3nRdZK2iN1XUrMho4ThLXbd0vtsAOQFLs71uyx8nSFxFRWJUSCpCwbIs00jRSXrT7JItymFzZsLd3+uNf3A9DjrZGV23Z89m2v75/fBJUTQfKSg38qis9tu39/Zijl2/rOyXtF8XPzn71iPss7cZLEbXphHUNqdT05ijVgExqfTlCLGSob4hc9CU9WLusLvSds9nSUghZSBx2FdCNo3MZHsIJGqaN1hXQcxOezCOSnkYA7s3x29oz+ata7q0M6F7ILohaXEx0qC4bsSht4RY816sM2fD1OWAoOUCUncUh5DzE4TpXqbSju4AGByDXTAHffzeM4C15gyF5LBWMvPV76P6WY0CeEGMJPMCzlghbCB/6AC8PxURZWGDVFb/FXRCPxW6RA+7GrX8CqLv5ea/T1ubnBjaJsCTf2cbiGZxKNSgenxacHmlrERH80U5sCA5pdi8IBvM4uJCQ3PlCHpYXS63oDYWVUcxThTZ8rIEIuonpEp/ybhZJ8+iy6BkGqGWEJ18Pa4/QYJOkzNXon0En2ErZE4QMzGHp15rIycalXq6JJ1kHhUPDtFbj935UJKkNX6dMrRD+j+7Y++Z2Hn+irdVACJOzd7DMg7PDM7/3MTfX7U40+C/Hmll+U/qN06NofdWQSLp6AnMQRbrkRPNEFPBxE9GErTBwC4wD7zsM8xaf8zq84aLj7ntJ//v7m+X2v9yByuK3USliIL2Kt2G5NTQdRNSPbq1IuvEYiaDIG2jgLR+LNZBuK/vNLJ4TzeldK1y8GeDwupyzJsfbNGJdNVdXUEFKM1oKb2mRktuNI4yB6RNEqnyqeNcI1rz6F0bLZgKIIlHpREbtiHT2w4uWoTINV1aFHnsO8ILtKkwz9wEOlb359clCas3H9O2fqKOgdGJlgebGPInFgIYnenrhP8CBV3UXyC2GFsBIcn46yFmLyydKR0kslR0erm7Ckbt273SY/sPSnnSzDaqhOBVYGrsv5/Ye/VSi9oyg/Orj1UHuNzQZIEgjIVnPFP+HDKK5qsFlN/kYFSKtctT1ELSaqqVrNWxlwHbbjtXof74TyniEPLs3MHSrHUQ5XwDGaxgqUmiiEajVFeGepuPRTlO/NglEgy0Lt8jE4vlLWmk3/JskcsVweW8M4we7UY8sfrhCHX+ytz3cE/EnvjDfu8bVT3k/897h6s/TN0qup77u81flk49cBdg548FsGqspxBbCpi+fBt8nzWArbqDnSmjcguSqIag0Eko4o0rTVK5pWb1O+fVRHg2yMieUapF4HgRwNaz6u1+vyI70sAGGqWu9NnkMEUjqnLJ1TzZHlalPDsdrqNdWm3mO/vFUMvg6pzM4tUbdbqXLaBCG805z1npqWYaCqwemRsiMWSOyyENFwoKL39XfB/qc++kRS9OEsFFk45nm19GRp51vncGeaJEnkx1jxD/grlIoNYVOomscpITFADGtKg5CwaeSwFk8JiTA+rDuyeETvgStGKxztGK60jyiSjctrDZqG9UYHhoV9J/cdyaflBuVE8UTDcbXcXl2pevSJYZM+WkTHyrpq5dbLLtXB7dDVdkgvZ9HRXKaxnHrc+CuD6Xqaq/QOeKAX51xfJAnKSn2FFPAZn5KZHp0tNHnrGVtKjlW6fRsJK9dBQRzysMXN2StunbyqUSNfybUw3oEfNL6J1LXF6eUgD4rJpakvjXR1peqZaMtdu/4Vf82LQ9aiCLh9xy1v3TiaRUZ6H+liQK7HRrHrNSXtcVX21FkX8X483rKY6KHGtHr/YjwRHyvnEwPuphhWhPfKqYWiPCOe0NgOsWIkP5gs1KuhBX/Eo7YX8vNrevWJZLGEAmCfPm88S6MAQAH15IjJDibmUUFp2sfUpOUSlDCL0NWUY2Yc8zKj12oe0tmjEqDa5MYrXxhKMDTvrP/I0Cae6Jh5ukWALtnrJiJq/Bm9zUkVf28hUJR83E71WFW3zf5xG8RtvxN/S23J7LgD/8UWjrDQPN4zcbPXe/PgApSm33r3br507DTnYDiGkCHnxeXCxQe2VDcwUCFZivd96dbnUCDpY8Ve4jGsGvu4Fu+VRpJ4VmpN4hEplcSdkprE07QQINYcToEazS8ElMNOWKP3wY6bfbB9J+RyJ0yumk+wXCIhC6QbW1M7E+IEn1uTN9Ugpn3v1NLZfSfl94wmwZKgvKpqVjmBCQKWkGFtjawPcdNpg3YNGbTSWjX0van/VymmEukfw9qm+TN4b9SVrbY4W6dHe/MHp8ZvuKZf0+qylD84uHMyObr3oWueJbpd0fXCaNPW7rb0wqd293amErn2W3lmS/uu/rA2e8uVdyFDSKVfYL/DHsLcWI0mWVyChhKeBwZwTVK5w5zHRJFyyqAS4Y2TBrW8faK+zmHWq0Z60H9JIyhczk2VJBIPnmGG4CglpvhIarJxqPSeW7K7R2aSKi97kx1bhh5BX9yEYHyQ3IZ1Yzs1V9qaqkxo+Qw83Eb1aGFxUUkoPZch+Pjxo0dRsBtzxV4Y6B6w+hbCqmdBjFjVVF9eywSym3t0TaD/fsf1Qu3CmfdPC/teN1bPXBoGlHseOLFSiKFXvWPiRnWXRwe01LRacK80dj3uYADJz/oM3C94cIYQQoNrviUQjU2S+xEKxy0lDxJN7CdEyPLDiLF+cF13VKJslBSgpE+D68Fci5q2kd2tE7wQcbv5Uq4U+UzbKANVyLJUnMU9O+/Et3d8Lb/OJ/glhrMn522EGwe0DtJSE5KXm7AN2FdR/ZvJtIUqE930lCaPjIxzriksMTHOQXxKS1Qm2rC0gUxj9i0LJ1HRozcajNj3pg2kJjJadaC5uT/aqXGuETkhj7vGYacLQlcn0S8OTG3cUVmhYf0DkpxGoD2iLJ1FBCojWeFNp+W0oRP0pUdIcaEP16fqNx9Xn4l2Vnb3ozccMxuCzhUjGzAO1wIDq0gcRJAFy1zhchrcYe6ZXGsiHQEbM/YEslz36teFMyRU137uc5996pkbG6oSZIghyXzyxk+xPLDcfu3cruuPffPMR667Umv3eau4VDJQPzL9zbueAFP/evaeW0s/e2RZka7c//Oj62vyFFv6rlsdH9v8048GVBoQFjGyaCHyd17/x2d/+chX/+uHdz3e3DiZU9wWtze6Zt/I1MtfeBvkn3jkzdKa03vTpGP/2Md5R3k4FifHsAns81o4XeOrCo8dlkc7UWUqTrRoULNVJoYW6yaoyZ6GxZZEy+Sqrkf+KSL+0McHs/t+KuvzMPk9wzMpfQ7mjCSCw5qcUIe1DTDQOQEm+oc6Cz1qrWjLLTREbOqaQu/Q/KQ5BdP70MUlYd/b+nKbNsVUKsYkzHvCGIJ9EPL/XwMwZzko7OD/NfoK23nCwlCgMrHhQ6XzPAxECAl8ycHZnDT9l7OvaykeT9rUT1oADtjS8F8Zeu0Kkk19LTwF3MbU61zpT053uMEh1ptTr5yLkZTS165tXsv52b827lIv/oHIowhpwJ7SAht5kI5V2WpF9HCySP3hw4fr6awWXkzo/J29nL+P60UEMiLCNnpuMKdgNf0caEkCNuasr1JttipbVcAmUiRrD1bFaoc9YZ8Wswcbd4gk5tM8WeEN5e1TJ06eRZISlSd6qOSV9/SFEbJCMcISpkvM2VlE+VitRxQ9tRjMNl7O+Je0CIoIk+/NIDCZVI+AVcovk76byDfl1tiUr02tnTvw/FBv6bl7j8V8SpWdcE7e+OGv12cf/VRr07nvXPNF+FzTPd5B7ZqJq7X5zZM3PF98+EORju4q23o3l3v+4PrWzp1zMxN7PvndbciGAQwjrUg8F7DPaqHaaMinbVg/sr56rHNsoG4LNba4Y4BaaPbxycU6zVVXt3Cp0YYwnVnSl58KL4mGwmgoU3T1hpBvi1zwqR/aJhX0ypVS5wtb+jsbCs3q+mhyrKaQjAwVxtSeQuf8AmLtM8Uz58/QbW2geEZAUDZ2z6IddEgFOpANpFIr4nMVo53AkBM6RtFeWX988FSuDF+0j8CPzhny3VWOBKcpTMyTJIsDm1bBkv5I2MV6F60ItZbSNTYCEtYOycoEI4RYfMtBoPweO2AxTs7r19jGZI72hTyqN7LI4ZBgwTf1w/ycH7biPB4VccVGy1eygMQ5cJuVbFc4S8WfS++Uij/f5RnlfBwbZF2NgAJByT1beu1dBHXWzzlzyyD9w1/9BJ20V7BqKUp5HL+bgusr9VBAXruZOIU74FFMxCKa3aqJZICWbFaNDpCshAklY1InGMngdeX4yqjGLN50XHncuECHNr0WFuwh7WG7NbGOIAj4jNXRfJ1ktVY0HOAADeHFi+YUFp7BvoTZ9BXSGmY+g9uwCPYnzL+yjwmaFeTH1gJsbKyqaTyVTWE4VnnxCUIl38cyWA92J9KqzalUo70e9Gr+gFwRDRO97ZqAqhasV18Pt3gERaS+rgWVLcf1+mWpQXjJoMdI3wxmO9QAGpQevsraztvlGNcnt6P/vLWOD2t+lzzViyrbM4rRv6eVJYFEd08bNZ6wrzgrF8+qTzVcWii3MrIzFxJKjr9c0eI2awFT4erLW1YVbnliqT796e8NtvKWShe0STZCDncEbE5R9O+y0gRuPfy0xYaPeIIEBZn06MFNT911KLOnatBnJ4DdF7xh7/345B9f/mKQ5hLNLLfpV+AjwFb4+RMp0Ud4SQ5mKoDAguJ7n3rTKe2buKP08K+vm/38t2Z32CGz937k+A7ox4fh9zA/NvpssKKO0MB3Aaa5HZqtTgyAgI9JOOFhMWCTE5AN6Eg4sXjSrAjfLm/qQk4/ckyRTyk/NhQSsoubpi7VRiv13qVFmHg/tNfvzjfPJ31umkP6hoB8/e66zt1+n4cRSAsBb7M6+yoyHkq0ijSrb9e7WTu0kQhExsI0+DgCEfMXIIpjL1/8zQdA1LrGAFFLSxlE7Rd/D1qJT6B3ilgVus8dmEpaVI3fLgkqByVCPUyTUnmNzhIwFi8Uz+p+LldyxMoGaM0EJnZ2TWcCk4UuIhXJTM0v/53+jGqqd1Ee+RLxZaS0fq41X8VcFcbnwmBNGORzII3CVpsEU92BNkc2WNFs19ZY7YNgKhmoqtJqEzE45Qk47PYKOLWy9FCfIL2p/NhYiiDq0wH0tDJZKr5iQLq+LfAP3aC7OxtsrmhGn/cPg2BwEhlgMmCv0GqjsbrJ2GTMU5XcNLVxsyNwhQd40nqml88KF7wnjOk6kmINSOoidXxsMY2ce2oWfYvR1kD7+rXlHrdRV1yaUXsks6tz+ZoN85y+ZRwuq3p8peWTNWf3K02fleYr8aXukMqLWt/anI0c3cB7u3qhlbQSRO8dDtkrbeuj7Z0fG2sNIAcwbl+9t62zbgMDZ9sZPtFE00hHE9o6JeCVBnss9uGKtprJ/lHi6haGolzrZtfZhNL5/Q6xZpKhcJYmb9gjyHf+SpYL35+7juYhZ+Gl2intbpEDji6GknLo8wALIUGs0VzqNc97XQvhNYlhBJ7sxfPwXaQPRCyK9Wr2Wk2uDPB0TAtVBiA0lsIYcqC8JomL7xAqHH1aZQWzPabziV5InFWfdgqVTPqYSR84SYUD8ZiYbZKiuYaA6KRX5jKXrVqGbyZKv7rv2dIfbruHrAKVX/o5eO9hWNjz+ieu+rsQvPL67965/6f490u9z2y66TYgNLaA155ZKP5T83S65uz9X932ROnGqsSvP/XYzm9jBBZHkXOOnEYCpx+bxh7WomltrLKX1IbQzbRW1tZRM1pEb3PNaPKilJBmJitr7dgMpoeBWbkZd4ee3lP0FJ3Py0tGQyhC9jb3sp1jnRrROukoeNXJSKsaHKhgBzehAMsOxAvB+RkUTad1E/y7sW6teP79M7p+Ka/YfDqLDbAyWFkKsDqrMrU8EpQfUJBGmUjH4lmzjVJedxxfXXhsNO4Rs5qHQpeWxxDnxof2cPxE09St974hll6YvExFEjiEULgFUZGtZt/gUuTmDbfet2Vk24aQnQhEcAt7cD9lOdI0ueXBZJLH8RSfenPXfti/e9e2NoqKdO746L37budWVeWRf6qI5sO1EFiQtoRMbd+Pb+5rhsB6vvQfnBVAByAmSmsWN+3EJXvpgZvrhwbXI3ylLp6nnPDvsVlsN3a/VpNuYggkZ0fH145uWs8To+DqrYlEVVXqilTddsmtRQNBrxtcrdUJVXbs6hX0ZU6u/gWBPjxBD2H59eJxFMmC8Wz0c6M+79bu9rrBRstWS/U1UwnsimrOsf1q5KH3M4jUj8lH9evfRlveV4Rj8kmzYeksx7e+/IimgkYvQVpp7OoMv0ID5GUjxdUyzTx52R8seMqFW0OuCW2TudWVPG5U3VHOHSPN2XhcotW7/7b0szfvue3cPbtyDPeNiGglrJyL8UryzC+vL/1auPPW7/79PY/HKNu2HcFRKPjCUY4LJkenFpq66utukdtCXgg55OY/X7CL7W1jnY0eEjCZc0T7toMVXi9X2dxaev9jX77t4LEXQMMgxz6wq8HPQlR2+N3Jz3xj06OW9mdvvG7/HRcSQxnr1EwVaeHCLRLV39o7sTUaCIyPNDW5IaQ4x0Gr2DE1uFO2sNDzKZRY+Yu/If8D6eDrsaOar3YjXNy9O5uNROapPWt8bOtib8LZ27tQW1UN9xhTy8wlGXw6I6KHYIrfNQtq9cLubHVWnc+2BucXFnzVC/OR6ogvuLA74tu9O6JCyGoDBW2NL6EttEa0+axvomqhuhpOuBd86t5tYoENXlOA2qbCxPwePQSVU0sXlk4X9YGzN42+s5hRSiiMvUUEH5kWyGJGYGjljzQj/JFWGKGINopm/Vf+YwqzL1eeBa3+RcDKUgK8PAXFiRhR5jH6A29Y+VsLc0yN8LQyp0aIMNKJvs5Ef0Md+XtIbvFTKB0K1vB+vXPHlK6w4wS7yUWIThcqD2nLqy+n21naTkxtcu0naQbWxHGvK3OvldAnTw/aAEGw417S3upK4OvseyyQYEC9SPa339fOilccvPMR1vWqFSeDbPbF0vfeKf35GItUE8uSXoL1vgc8F474HKWh0sEdt4h24ATJneCQ5P7n0iOO155koJdiGdbF13wUPHcQ1ErinhRjYTgvY3/1tVLl25HQPwMCxMCwg8GIi58t/pHwE19AynUC24E9rgXTjNaWcyZra8cFQUgMCokc0KZVfwLunBcSfnxnEksbIuSsmM8oRt9lMS0v6V0T4aRiTmXCWgIrtNZmGCvXm5lOpCY5VZNV0VmXSqlb7OFRLjO9U7iwdHLpSD6tvPlDnWeNyfapYgZ96E9PKcfU51OjA5leVg2jIvJEet8J2Vw0bKzt0fkX1ZD0qlb1VIKVzL7SqjOea8GldL6i78BqNJvHHLEP7hN+O4BiNNqMwBSfuyrkiAK81Tv7vWsA+MSd//ggShb4Teuv57k+HGy2Ss0FgO9dODRS7ZcZzxa3gycsltK/EZ7Q5u50C0F4g4PrMi1rif3bp65fvxnHu4fv/dj67cStwylKxwHpjDa2PxSdZnC7ry5d7Qj3XzV65TVX9nXunJ9ojpJsZuu6DpoSbtr7+esLXrefQUqQwvHSW9s7tqRbPn9b02C+t9i/paGqb82atY1tPeP/F4yV60wAeNpjYGQAg3077/+O57f5yiDFAeY/5u6eCqP/zfr7gH0buzADEwMbEAN1AACCXg2HeNpjYGRgYBf++4CBgc3tv9p/U7Y5DOjAAACDvQVwAAACWAAAAm8ARAZGAB4DVgBDA3sAOwJeAF4DOf+NArwALwNqACUDcQAtAgQANwRoACcCzQA5A4kAFwNmAC0C0QAlAn0AewTl/9kFJwAaBKQAIwMv//MErv/7Ao8AJgNKAEQDSP+DAmD/XgHpAFYB+v8mBDn/9QKTAC8BZAASBEQANwTuAC8EJwAnA54AGwUzACACLQB8A4kAFwNqAB4CLQA+A2oAJQGPAD0Djf/fBRQANAQdACcGFAArBhcADgMO/5d42h3OvUqCARQG4IekDC0lyaToR+MrirS+IqKGbqCxS6jFVZ26gKA7iC6gEMobCHSyRaeagpbm1ubAQwee5eXl5fB/p+GeqWsyH0ynzFySfWH2k1yH/B/zVQpfFJ9YKIQxpW8WM5TfqES+3GbljtUb1q5Yf2TjneortQc2ByTR35oLt2x32Tlnd8RebNaHNOqhyX6fg1bokZY4/OHomeMLTpbi7YSz3wmeCh2vAAEAAAAwEAAEAAD/AP8AAgAQAEAAUQAAAPsFhwD/AB542p2SwWrCQBCG/9VoqYUeeykU6aEXUdxLiIdeDCqGaECKFG9riJIQElj12mfpoec+UJ+gj9FfO8cSShZm+Oaff2YuC+AWn1A4P4X7Sz6/Bq5Y/XKT9CjskJ+FW7jBq3CbeizcwRPeOKWcayouPoQbvPUl3KT+LezAVQ/CLdypF+E29Uy4g1C9R4soiIKeb/J0V9oiNcV03J8fWcarZH/Kja1wVLTWiT2kZdHVA13hWm5mk9D/s6VH7tArt5l2PURYMIJL9ODDIEeKHUpYFCTDPMUYfcxxlG6MFRLscWJl6Ku3o97UmpctDuSS/S40Box6u5bYYIYJQk78f0pjxN8whEffFhlrF94PAax5oAAAAHjaY2BmwAsAAH0ABHjabYpBSwJRAITfvBB6ubZSJLi6uApR4cHwHLh42MsSSsX6lpB97XrfIDvGitCxFP9A/oOedLGbp676D/Qf5D+wFTz2McMMw5g/lQNUkqglMTzGSwLtBOYJDBhCBo+hxqAyLBk+GSKGBkMhHosgHGuOkTPitO/0OQ1boUu9lufShgvDQdoB0YhDWntrDSsNCw1R9lGjtSyMtiGMh0tRC0zRCJrCCzp+GETBIBiKj2Asxr4U0p+JmX8y5pAcM44Fx4ojzWFwRK3IpQUVqoqNimYenVylMN3MvvSLqhWneXp4XrV6eZi5UtFKKVcFUymdWXNlnqJLBb8KZE7m6RRkkoEtr29sud+85xPg3ZVHNrHv6t8E2Ly+1aHbUr/lUuiuLXtxIfokQ+ruU0y5XO7Gfn7qdrf6h93Y3bK7kD+jDm7W") format("woff"),
	url("data:application/octet-stream;base64,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") format("truetype");
}
.stl_33 {
	font-size: 1.08em;
	font-family: "OMOJOJ+CalifornianFB-Italic", "Times New Roman";
	color: #000000;
	line-height: 1.050919em;
}
.stl_34 {
	width: 100%;
	clip: rect(4.899999em,44.91667em,54.42167em,8.208333em);
	position: absolute;
	pointer-events: none;
}
.stl_35 {
	width: 100%;
	clip: rect(4.899999em,44.91667em,60.23167em,8.208333em);
	position: absolute;
	pointer-events: none;
}
@font-face {
	font-family:"QRHGFJ+CambriaMath";
	src:url("data:application/octet-stream;base64,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");
	src:url("data:application/octet-stream;base64,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?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,d09GRgABAAAAACooAA0AAAAARsgAAQABAAAAAAAAAAAAAAAAAAAAAAAAAABPUy8yAAABMAAAAF0AAABgd5W4xGNtYXAAAAGQAAAA5QAABDhnhXB0Y3Z0IAAAAngAAAMqAAAIoAMDFZhmcGdtAAAFpAAACSkAABC0tbMYEmdseWYAAA7QAAAPMgAAE2E3nbv7aGVhZAAAHgQAAAAvAAAANjBqYWFoaGVhAAAeNAAAAB0AAAAkDRwETmhtdHgAAB5UAAAAaAAAAGx0CwmkbG9jYQAAHrwAAABhAAAAcAAA8U1tYXhwAAAfIAAAACAAAAAgEFQTDm5hbWUAAB9AAAABAQAAAfvj0S1GcG9zdAAAIEQAAAAMAAAAIAADAABwcmVwAAAgUAAACdgAABEoZk7PhXjaY2BmecM4gYGVgYN1FqsxAwPDHAjN+J0hjfEfEz8TCyszKwsbMxPLAwa2/04MKv+ZGCDAN1hBgcGBgeH/f/ZZ/ywZE9lnMR5XYGCcD5Jj3sMaCqQUGJgBbFUSeQAAAHja7dA5TgNBEIXhf4aBx77vAUKGjIR1ILEElpCIgIADcBIEXjAGA9eoM3ATiLmHecMFbE3sbnX1UtVq9QdkwIjHLokjSc07r9J7z+NOPZAlW07kbLt2lT32OeCQI4458ekp1XiMp6hHI5rRiudox0t04jXeohvv8RGfvZ7vl71XpuWl+gSbTDHLvH+5xjobyBKpHTJGGbPGJNPMMMcCiyyxzIrfGuoMdUrr8OVY+ddJtaNcZ6rqXBeq6VJXutaNbnWnb/3ot/jRIDV9W6VfL/ysWLdmw65NW3es3bJvId2FP7gjyTIAAAB42u1VbUyOURi+zvM8R9aU/PCx6Y/JZCZh88NWP/phYiZN4WWEUmKtL9MoK5ImvVItkdJSsWRp+iDvTKxGW8yMZjZq2TTMWumHlvdxvY/3ffuawsavrmfnPufcz7nPfc79dWQ2XAEZAg8shQFtLsd2qJafY71XL7ZRB98aPDymdC3cVD+42XZRZuu9Sic89NKRK8ZD7XRomW5vmm0SgBT7gn3OPtboQyfaDQ/x53iKJ7iHk8bYgtuotvOrUY9T3NGCJGO+HZuQjlLSLeSYEIgQ7MIB/olDOSrsUnsRhhX8AH9a9Iyd24YeNIghrisapz+PWuJxh5qKsJ77+eM8b5uPG7iCDcjgbBivDNqp7EE0EnANtygbjiiDuxFpWIedPNtaWikOMdRuQg3qEIFaXCTfgmCUTLuP6UqizVN6v7JG70cWZQuURCVNMaupSEQySvAWX5GDc9aHE3vvN5CDQt4iHWb61KT6qUFqmNO3k6GR9mqmbZLolUr6owQ5YhEu4TRSxAwUwyJWjrLO36ARZ7n3aDzCXdqtgv4102IJ9Mt1nj5orKjwFq6Mm2iYhDsGsRv/ArGMhSRG3AnqiefNt2E/o+sw+yi2w86zrBb+yKTXr4pleE9+AI4jRiwQvmhFppiHo1xfTG4+moQv1yagTnjjG/ffwVuOg8y25aVRD4y8FHOYJ8xNddDI2o+OeuCgwguPR9YDsVC4Md4aUUX9ZSgS84WKAXTBKpYLT3puCZ6ztdJuTWim/T5zxTx0CDH5WSiRJSM0RwUZdxZGe/ao2pTGTLnM/EphDNUx15uRiwb2ZzkrZQZdwE3GQCVjKZVnHdZrwirSSBs1bODOyIBT7wMbX3+utxt625010ewcv2Q2v2E+B7FWTGEK/xGKy1C3fKcEyplS6J+0KhfNukMM8EcFMz6P9Bi/yF+8yd/VHlmjf5FN1gA5S3pZ46zJfMs68BrP0IJuvGBkt+GD6qu2qF1qnxamTZPtsgz1mg+OoGDsflqMFqVt1so1k+YjF3PuybcqGFv5VoXxvTzIugaZ47JCy5WhMlztUwdlIcUOse5lsDblsZLhBxwF+MwAAHjajVfLbxvHGZ8lJZGSKHf1sE1703S2E6pu1rbSOGlpRbG34sOmWDsURRW7st3uiqRDqXnYbQ9t0ALsoZAx0h/RW69D50L7pAI5NEAN5NRzEPQYA0YORW/q75tdUg84aBf7mPle8833nHUf/vm3v/n1wwcff/ThB7/a3uq8f7/dam7+8hf37t7Z8L31xtpq7b3b9Vs/q65Ubt4oFwvLP3WvX3t36Z3Fq/mf/Pjtt668+aM3Fi5fuui8/sMLP5jPvSa+b/PvvfrdV6zz57Jnz5yem52ZNr9zaiozOTGeTo2NjiQTBrtoZFW24JW21blCoDKiKEyuMrdf3FpQbMayxTS/suBfiqnUqKPYbFXN1bwec/O+GnNOktxWyZz5jQ3mWxYvqZEcbrESttSFumcL85/WEO+DR50veLZtqUQOdwUo3CshbymzBrhtRZCKYjWPnv7BV3kAWd728a576tXB1PdfpuQTxg72T6h525BmL3OuUFRsrscyXyl2mshe5JliS+qCA0VMjLQ0tqCMuW+UMauM07eg8vEliO3L/EtsUGpti1JrCxZtBYc2fRFZ1OaSy7o3fQVDrXRV/X3V601OFEShPQEA0wDWm5gEZJIAEPGgZ2SuGXqQyJQWewmWnoL5ZkjdEj3byt0NMBBF2A2Y2UNM/2B/7yiKgW0wmo1GkRJqrKBSkRJ8S7mhYru8d3Ff7vVNthk4mZZohXc9lQxB0GPJXKnTUK9UaxsAYSk8QYeTu4v6Rc7jpQ6XmBNtgLcoktOPwVuddkBhYgSiCJxR8HbsfUvN4FtS046aAtnUJ/+ykrKU3eI0lXKHq79A3SNYm94IgixUlyWB1SCstL1MLlkYuk1HY6WlnePuhlx1N7ej2Av3BvFvS1Nl/m3DO/APODVjbMpWsE0qb4e0zdI2l7ttvdU9vTXEKy9tF+khRkQ/Wwf3hlfqiNLhgtg4BsncSV7bVuccYpSyRCqGLWgfqQzEof6UE5ZjQJ+Cchv6wxraB1jRDYt+DIoJNoiNMEHR9+3I7yBVqdzO6GXBJUlM5dScY9qfAbd/6WK17pWKlt69ShS8d59nrecYV2tDsJEFjVx4bkU2qq6J6moUBZ3BK2hECZwYeh6kMb2W+ixrPYvGd72yKAdSlgUvy0CG/YPupuCmkL1MRj4oBVynvwH4011Llfd8ZQYdY1F7iMRxir1yvapmV++Qq8q8E0aF47qw85Y9PaSpfRs6zjlEP3KAck6aX0O3U6hOFi9TqemjQljKzFPKQqF1DznR1PGrX8iVNQi3KGuSfq60tRYbC5EZBw/VwNUYCiG2Tfm023fZJiaqu+pFc842rcfMXXDgx4Aw+wPM6XXCdAeYIXsg4Ldsde1/xPfR2JbTYoZfXdD216W3pfYb2ON/8iqdj10/W/CSViIeJawkjSYclLIlddbRjGQTVExpCv6FUKajRgrevrXkc3Mapc4AzU2HMggV9QvxuUF1lM2ZylhSxhmCM9RVXd6TZ/NADgOJl2QQR9rRbcXNoNV5+d5AYwpsz4rop2cE7fAfurzFVTtXpryy7IhixVenqDarU1/rF/S1Ch5HJULmruoBL/EOOVvxoKhLgm8dBfcPvgyKVAKhMpFYcYjjHZn2eKxduvj/BnoXgf6nPb+zCCnu69gBfxvL6mxpeLGV8lacUbRWhbZyHD+04oAGzkfi2eqN859nEajns8/9l5m82jg2O7KYxuWHlaHhqbIzEB7NbzjW0enNE+jKAI3y8UfrEwwE7VnKFrUTELhWz9CD0cKur95zfKE2HWELr00tJ80ydiMowJ9kR1EOYTxYUttR9lyXbEgmQ4WttKRY85YiP8ywqlFtoJqibS73hPFotecaj9Y2vCcmY/xRw3ucMBKFYNnvvQac94Qz5mpogqAEpAmnCUmqY5LW9NYTl7Guxo5ogJ43+wbTsPQAZrBmPxHBzGiheb2QyxLAjEQYd0A9Alg6gnUj6gsxdRoYkzBPGY5uTCOjq8fIwO7EqJt2x91MYioBSxLoMSBPQTtusE8zxpRh9SCzrsF9o9sbd60nWlI9puyCkmDdIQyaE9kRQVgv2vj64Q7WN7xPMwzy9RsUy3ShB2c7CCBPIGVayq15f/A7MvApVNmZKH1RF8Q1phLiGjQey6gJ0V5Wk2KZ4NcJfj2CjxE8JZZRPFBaOBVKGQgUT7Qvj1mGTwWAki2R4/2DA/SfZ+hbthrL3cWD9jTu+Bw1YAV0N+gJAL6hus2Q9KAkT1InrDR9lR4KBElFjUPCeCwBFGXNQz0UTE2EWCj0EGCUlq6vfIcW9bZIAOc4Td4Ui2psPpI5Ok8LLfhyRrypm/FYTk3kdugzDt2ojWiIhSkW8yMjpTLQvCmAagY8ipE1pPLIPN0TVgRp40w0Mt/Wz4QVI1lUfyanJtT4Zer0KT2evAyBuFO+HymvZzsxAdY21SQ0mj9iypgB1gGqQrrg3oGqRPo3ErPaZ3XxO1QwUlpLSgGtpnKVEOU64p8EROQHzJCV1iCS8VkETdHOM/p3oNE/+Kv4vX3kQsnA2YaSgTELJ3CX+fIkQN1B20mfhE5psJTpqZczRPZKTw2/d6Iu10Rlv0/djlOrRbwxjv4Mo47NV8Ld/MxbdLrYQkSLlV7itqO/hv7KFbQbcNKD7p9EQtm85ROVoFJPRe1biYwjRHRc1MKl+c5gZsSzyL1SvX982hlOy/TQEftyfH4cmdeNxlbblvoAsTogIR/h58QUi9SUFjXzDXoCuG2YKEgIxCGlUbfJvU2EPwSiq5UlFuHNMDZkvJL6yDkmEpliIJwgiLajujUe+DxA5zNW6UcQ+Ykvvx8qV4TUE2rRfvCPQbsOJQU9o/ZqqRT61P2wLfTJmWpSZH3ScSROJGZJKaTSmVwGMcTPk9vog/uBI8I2vEvr8bAdd2wZWYekWSWB7G7TAeYdvS+OYrhJr6Y+xN8LHFhiWs5IflWiKN9DPxmZb/48QM+i1sS1q0NL0E+fWaGZD0ER4XiOCKOkIG0+dHr3UrlDiL4/diLitJbK9U9vbUCiM4wGD/GzhyMUq9Pmjbo+8uvKlSR0BeZ1EVX6l5mrRGPwI6H5K8RqDRwWsQGiu0qccb2c8ah2tFvdVWeq9TsWDHuJ/Rdu1LtDAAAAeNp9V2l4U1d6Pueee3W1WbpXy9Uu+1rWYsmylmtZFhhJ3sDYZjeLAWNjFkPwkBCWxEDCMnFIwCEhiaEYamcKIYSGAcIkkKUMk7ZQEsyQQmhnyZPmx8wwbc0kaUObguSeeyVD8kyfSo+kq7uc8533e7/3ew8gAH4RC+QAIEADAPOv3FkAMieJ6fj7bQDwHeC/AaAAoO/iQwh2j31F1FD7gR3Y0xqDXk8zQyZOCek38J2p0VRqlE2EhEgYVlbGKjwebzwuIJnRwAnRyrhJJnMVe2IVcdimVnKlMfX9iXc5q91Zn0ws3dJSM91Obo2lbM5CDapQ3Du5LOIriTRUrWzuaKrbhieOjv0JPYaugnLgTutMJn+xUmkDwIYG/IxtQM+Jk4tz6xKsgH9wBB6Pq1icmjM5kdEgze2NC5wYihRaORGrqKwUopyJJr5Rdayc0WVpmZlqKTN0HFk157Wu8HRy+Y861jjrm6bPL5s7tLr9YEuQuNK2eFZtSbw27EklGyJt25IW5687u+ZOD9ZUB0MtbRNmPJHmbP8ICLB67CuyHY0AHgjAkzYA30AhYwwdMHMGtUolH9JykAEYrGhIEPB3ajSBA46b/hwqb/5AJwaKJFDxqojcbZVxtGhx+pU8hgu3NSWbTAWdb3Wu7d317/tq1tkVstoZ3UcXJ+pqt+2yoz21TObZjpiEaues2fXxJNm/89j+t+Ckc47smdJq17TGY9k/7lnV/fiN3bkVoIN4BRbgAr60ETBgioXdb7XgN8cPqBjuAMqBrkskQiFmlBmtioTd+XCTBA7XaCD58QW5k0QudNSw9PIz+4anHf71lt7e7C+yl9Sz2xcPzMn6X/i4J1G14oPLa3rODK359m/XdK06caJ68uqOmXPuw8iaRZMaruKg+jH76qh6zFonKEoznNGo0A1ZOESoGcUbSq0Yz62RBxykXXEkIvZ/s5CIlZ8p32cKpFT/OfGlPIZdm0UeUvUffZRZsjwaLCJiiszTXVEJs+6mjqaWTZiJGzEySvIsDqFUwsXptOmMyimKOzqG0WlteVyEEJMZFVhdIjQyDgyeVO/CsMcFmqd5JMMhiRER5+b/ZMGn7Kbj2omTSouLinbHYZjLXm+zarrLltX/zerlN+qaCLoBMvaKWSv+a0V267plzq11szAIAzBOvYgWSUUsB8E0Q194iYK/pL6g/kSh0xSkzqO7Z+XEBfA+ugvk6N9A6u4oc7e9fd1oJKyP8UaIP/oB8vq9MHndT9zq68su7euDujx/38TVVoL5W542u7R8sZ4mCM4/4GQiBzhOpVTSQxpxoZjCD0pvJJrCsMvoH2CNV+2SMB+nsSmuF+APmUwObz1ucbrsU0ontG6t7ZMpu8+vnro8/Nw3Bx7bRit+fDJbx9ZNWTzUUV097130/PFvfz6jFtd45cK6jwIVg7ta98w+C2vO9e+CkMiWrpr5+Nqj2duvrOj6GCdrYOwytYK8ClTA8K5cpryAIDiPboPUiJCJXsLBsi6Wj/FYM3gjqt+b+YLg9xI8QWcuEuk+Ip252IfB0GZnk9uoA8AMooBPsyA6xWIJFA0wUGVTBAZkIgqJlFgIIamOuXG1QS6YLwQNQXvHK4AWqegkxPoVuYmIO6s/eWbujoY1R6DP99zV3YPHHfMOPvpmz0+XzZm97UTlLsoSmV49q6/lqQ3E71t/t+lar43Peij/2/+67fmnhSfWd7lK5D2nVs1Z8O13mRdMjM3jti0/v2nddgVePBZwdI1aAayg43RfYEHaqcMVY5LLFHLFwXq5iTQBDccpZEABdms0dptI1i8vMZdYIYQPQSoUYIHIYHNIwOuypVUPHjeRwJwKsRK9hUQ40gYNTmQy8rEkirG5VXqhIDMS5wr45JJpGcejHVGT3Va0aX4ZvBmXQWrCRLdRRUydSrHFycko4HPXTpgGTZ0nABz7OltDzqcOA48onDaby+nRTtHccWmdAyYok/8FsgNJMVP56oqEKRFtbzyniGKBobio6ybaJbUAGS1WGzxVfuElv5lVuoPpuOmf3tTWTeRNutjnf901xbtAEyxLzKgyWyDksln2V59RC1D54yvQuQZSYw9W/+wd5kQimtq6+kcrMKYmjOkJrItuTAXGYbe7LUNFjM5I00CFsKaPRKMhUdij+S4oxVFOuIoxBZBLP67gtFdqPUYDDT/seqd9aiTcLeOcppK5j6SMHSf3aeRWe2FDdWLx1ubUVD3xSd9W1b/4y3XJZzYvyc4gNlfXcr4SoQ7L+Jy6aAwHtQMHdQUn2gcOSokWihw6ncJs5uQODlm5Q2kHqaDSjL6R8sl9yDcst1h0CoqWFfXrdH6LT6Ew77WEvhRCEqJf34qOiL8gNBoAZuZSQEhZR6MBVgcwE9gEviSSwZafQm51cId6Howv9w33yIE5FBAfC0SxLEhPYIq4o0kC6zAfw1mqjEvVgJGgXbE8EhpEy2jiQqS6xMjMZe9fCbz87AahKm4OL2v+oKa390br+xeMwZbF6y60vaa2B0PZ34ZX/3Zge23j6vZQ8/ra6xcTwpFDsbb5y7ufvLIfQ+LEClaC89QCUumihobGWsyPqNHn04SGJgEgq+QKC3kbg3VMNqRh8jo2gnMnGgisZqyQP4GzWE5KNJJS5iRNQhLl2IWTimjaST1sKx6vx+vSIJGOAp4vScDPtUXFnEVvLPbxNakNMwpDJXarSaHsXFafqgg5fZNlDoXBUTXZXa8rsug5k9YmhGsmr5seqC5jC2nlI91147dpCieshH834+WnvVp9KBroWKJxlM/YmNr11CSL+h2/zDChtXxuZ397pU3lbwqsmltY37i9fmBnUryoTWzGgLyE29bHmCNh8IHEkfoCtdvjcSP3YNpDcp5BX1hrhSyyYrVwBjknsjgH05yeDCIYPESSarnH4w/vBcAq7/f7rbp+no/a9lpDX4qa8b2PqBuYLFgexjmDSRPqWNKOT4Wso7kzIn8KC9Qe92CP58GkQQvnHOzh9JAMHuohRYEJRCUGJaTnQ4GEyCJ9ji6SxtLGh84u9sDZuVyxB1I7vOHjJetOLKzf0jVp3YLYiusD8y7PedK1ftnOvtMnFu56b+GmdUs22ckJF+KVk3+8aO6OznKFKta6sXnDz1Z5i26uWrJ3z8uDC+QLds979MmVq8ddHTa/fpAEZWmzv5jnnUNuzgyNb3CgIDygZEA81/6jOY3KObyHvijf//4/c6z/QWfEZoH4cNzSTequrJCrRed8b+J3ecey+Omp2PVVamunrfyr9kRdYbqhrirMjo07O0vhH/iZznFPnXcyS2eK7g+ubExPn/J69ja2fLbqefOfaMUk0WYfJZvRh7jRedOGaKnP5x7CXNCyWlWBDFiGkBHktC31YGkwh79oZnBNeLECC5Kzycvx91aoIfLG63r7UKu/wa3WE5qdkaD35vEtWjYuTNyzlll2cq/JajfV+Kqq5jf6axqteMPxlM1T/cksp66u+tgp9GHmi9qlvorKpy9MhZ9mdnUHfSUlwap4tWVaQ1Uax9+BM/QNNRcUAmu6ADqPFSKFRa9njrFISopotkVjqMHomvRGQdqmeOM8PkFDFyonvHFCriqLGJBdCc94PMtV8KDKFpmUzmzvqyONwYiKmhuh/M0pbXOmZCYqaFjmaWUiEZKftvbeW+SimvYKOgKIsf8AgPwJLjUH9k/FaVa+z+nUlHAkq9EwOngM6CR/yAopQbQMkTAvEcLr5ekcijxWxzgU9E7CREMeYePkIu6qJk5AdLYx7i1Zocp2qwrjySpix4FGyhoMqDLNcBeLSFWEmt3tLd/RNR5W6ZxOsvXe6zPaArIIYYe1tZfKMEaTcXSvY4x4sYPpdFCj4c2KfVpE8MegLs9dSbex9vG82E71kv659DxyVeBe5kIifnhjRbRmF6l8HofDcGtbsqkp1tlMGqZ3Ku2lFa/+SkFTBl8kIjP4Fy5CN0q61sNZ2deWLhX09/HWSzAUuhgSV9Q0HAtPLcblXwwGRVl6D2jHLqZDCnWjVitX0pTSTtmR/VBaR1Fyqxnfd6zeWiRHWkape95exMtJiiqx0SERSZPwdfSzEYCd90PfIioOwBelfwGsO7nxzePjKyn7oZ7xsfG4WHWEcV8TiIqPhQJi78KKEuNjECdNZLVAu0QLhw0P5PEmMu6CBJn0F2RuElNfNE6I8poW9VcKY2l59pHsHbhLRiqzvRHG29h0tBmtv3+EDUSuHa1LlpjVETj23ZI/Tsy8grOyH8vzZ9hkesAdEYdzEKopK+PQnsfhelh7o1btUCP14bTWMew45UD47WApN4WowbRbz1qQZZg7n18ZxyLOZOK11j0MA/l+udxH7IUPVbr5tGFm8+mC2QsXnLEaqtoSONEYtWuB0Zxq5xs9llxrvv9jCc45LdsPoioUo3KoD/d8PyQ3NdgjxjPcI4bzrhhNmhVhtV4LBFJ4KKkXPBgTYxt/KN05Z8TyOYx59qHUu4r39zp7O/uea9w8q76raibhLXbq1NO1mV9UbJ70xPnlj93cdzJ+c2Xna8OP7EmyuhDxsspUdDs7leOWnt307MXlmGo7sTQocVFaQBA8K3XAMie2jqxCYUXWw2mFwuKxQATTFpL1IM8gq6dc2BC6Cl4IBEKufkMOO3FnKbU4CauRPFZ50FhRD21pLjes9XCPQuHJjTfYw+rFhoYfERklegxBdM1GrPO06fvLJFjcJEriUCw4GZ0XUqmfoRcH7/xlkbL1SMe64ZnLPz34my8euwaZ/dmxyKKZHrVMKdu+s3llyraZKo88MwZOk9VVy84+ufPy45CBirdh5R/65Jk1nL9IpdZX1f78HyoWbWl89XXMu1fHviMJrAYasFYCxY6IsFotI7BHKpAh2XABggShprB0FajUoZG/FyvjIYPeA9TY7ao2nUQhqdbM2EGFrMwVEQmNNBYeqkA23FOAci1duiouHrpieAMqGmOsLCSReX8fYcs2lkZ4Tj/PgBZS7v+5GSE3arX28npYjxO4A1fIKE5gAbCDKVKsJsAidjAN9HIzMg/KSVW/weDU9KNcrsazNCrWfVoN2MEe8c7BHrlkLlJiYVM5wHECdCxDQEYnHlQQorUjiLJ/vlGz8ejS39z6Xba6d1vvxuo1LQ3tCTMDW+HC81B9qjX70+yJ7FB2gLiafT/7S1gIg7+Hjq2zBz//X58JolIAAHjaY2BkAIMtnn4f4vltvjJIc4D5j7m7p8HoLyZvvMQ+SrwHctkYmBiAOgBPGwySAHjaY2BkYGCf9c+SgYH11/+PQLKfAR1IAwCJnQV4AAAAeNpjimBgYGpn6GLexGDEUsqQyfyDIZOpk6GHWYOhlPUXw1SWMwyZYPomAz9LHsMmlrT/H5nPMYgD2Y0sTgxyQHoCy2KGTJZkBn5WRoZ4VsH/n1kOM7gBxX2BeBoQNwHxFJB6APo6HBJ42h3JvQpBAQCG4ce/k7+TM5xRdqsi1yK5GrPVXUi5A6vVbFBmq8WXt57p5d8qzjR2NOdxpbWJG+1ZvOks4kX3RG8dd/pPig+DJcM6Hoy28WV8YHKkzJ8WcaHa/wDuXQ8xAAAAAAEAAAAbEAAEAAD/AP8AAgAQAC8AhgAACaQBwAD/AB542o2PQWrCQBiFv9FoqRQLXbWruuhOECISyaLdRIwVhCagrhMIGlEDUU/SE/QCvUUP01v02c6iRQr+wwzf/+b9bxigyTuGYxluvs9jVbhQ98NV0Z1lR9y2XOOKR8t1+Z8tN7jnRVPGuZTyQGG5ordeLVelv1l2xB+Wa9zyablO0xjLDZ7MdRSPwuG4HSSbtMyTSbJfxtnisE7K04tTZZaVu7zYtryO71t5EMzDaPrb5Pb9ruf1inTl+j4RMSNChoz16YCEDSkluWiivWcpR8aCA2v15VkT53hmSi3ZSSvY0sKjg6/11z1QP1dSxPTfJJe+5rpK8OgpLWUlTVlf2gpR8wAAAHjaY2BmwAsAAH0ABHjavZZ7cFTVHcfPOXc3yWaTbHhsXpvHwhrA3GAeG4O3uZi7AdSyFjYQITFaqDmi1BbQBKwPSKwshASCOKUaYCSdkem0/SObDR0TK5I6ikgTeVkHsZUgYB0IJjpUXTuYfu/hHltbnfEvL3y+3+8595zfveec3ST9xEu/3O/IoPO9ffQLGWIyfC7DZzJ8KsOYDKMyfCTDZRlGZLgkwwcyXJDhvAznZHhfhrMyDMtwUoYTMhyX4agMb8owJMOgDF0ybJehQ4Y2GVpl2CzDJhnqZbhThjoZamWokSEkw+0yBGWYL0O5DMUyFMkwU4ZCGRwyxMtgN8ZFuiL0E6EfCx0TOir0stARoReFXhB6Xug5oWeFvif0tNBTQk8KHRI6KPSI0DeEHhZ6SOirQl8ROiD0oNADQnuF9gjtFrpP6PNCu4R2CN0mdKvQdqFtQrcIDQvdKPRJqHHzfG+LaDUL3SB0vdB7hFYLDQm9TWiV0BRTXYEGW4DkgSJQCRaCZWA1aAbbwV7QDQ6CoyCZLFMuEkpalCvkKdAFImAAHAPDYAwkoKofVf2o6kdVP6r6UdWPqn5U9aOqH1X9JBHvUIbRZRhdhtFlGF2G0WUYXUbi8VQfOQNGgUJc0DxQCZaBvTaf4bOPvU8jVweusoGrx64OXx27artmysD4sfHh8bFx25pAoi0frz0APQaGwZgt30iyDb889jIT4gpMsE1B4SmEkVRWi9Eu6DBgeGyi2bYl7KeuadQV8NjiRTsO2szSxdg9JA8UgUqwECwDceQMdBSMsz3GYuXMcFp69lt/hTz2eJrnscczj59AXvcw5OdrID9bDXlgVZrngVXND2U1rZ3szr7vp5AVKyH33j/Zc+/94QezMhvTHp2TOeURkBkoYU+TTsBINrTQTKyT7WK7SRLbxjrYdngba2dbSRLxsE7SDrAk6F7wJ/AusLF9GPNbksz2Yu5v4Hsw9zmSPP4h64hO9mn9CLvMEMhiv2TrccQqe4I9TuzwDexRYoOvt/xRtlT0P8zuE34fWxq1q94+tibq8WoH2EO4b45bhX6b2b+0t8SvOQIB9iDJBL/H/T4xZiVap5E+BArbyB7BjqqsBW7Ob4ab7/GY5Y+wJeL+L9gKQuDr4Gb/WssbLV9hjWuCE9F/zVezJdF49fpACG1KNpnK7mY/ZsuwhdVsEVsMX8AWshC20skWgGqSyO4mFch1yOvAWrR3o/1H+DvwRLYSMx7Ahjag0r3w5ah0D3wl0VkDWA7uBtVgAZjLdLFrc9gEHJTKDKt9M9rmqmezCdi1WwJu9FNyC/QQYKwC9+NxX4Obq5tljZ+C8fHmLvujk9K0QBorsm7cYPlMuPmAQqutWl6AiXb11kAV2pTYofvEK1UwPwkCjlaTOZZVsVTx6ADcrFQJN1/9B1b/TZaXW36j5V7Ly6x5JZYXW/3XWz6DpWIJbYFVaFOSBe1npVhyOstgmTgUJ0tiyfAE5mCJ4nASgBObn463TcDhOHE4ThxOOg4nAYeTjsNJwH0fZuTjMHJQKQ+ehUrZcB8OIgdkgXTgBAlEp4vpj8yV0QWWL6F3mXtF77B8KdzsP03fws82lZ6y/AIdNldGz1o+TC8JH4Wb40foJey1gb8Xoo5EfNkGqC1aUmIFfGn6xgf2v57n1TBCiRYWai9ShWIronlTff1m7B3IzfXJzpwc2Zmd/VWnxyM7J2dZqcU5yUqGIxGJUdprhNqRqNmHFEhEJyELSZ7ZZTpeiERDd4g3I70+n/lG5IWcXM340OMRr/mP6/K1JX00wZhE/37Krla8HXybGRFnsvbnAbuKAcasvZMmacaeomJtzy6q7t5lV3ftsKm/67SpnU8rqvFaYYn29A5Fbd3x7A7maMhoeL1B8TYku1B8bP+tefnaX/poopFNn91J1VnP0V/vZGrGM9MKtPRnaOrOSkN7Zyd9iZbTQvy+UGlxdMim4o+L6KBpM6NDCqzQ7HyJ3k7nizHzo812tZ/W0xp8r1yBTFqD5dYQRjfRVnE4m+Hm4W6xvJVuFxM74GZ7e2/YrlYGkmgXofRNOihunoDja0iP08FonHmy8dHSUs20bsXcht73csWxGhP+lpGlvXFEUY8ctqnG4SlTzd7ew+504Yewm8LTssRo38GZJVqoGvtUjf2+gGWdP4fGuYICbWgQn6DBqrli/OD06aa/MJiepb1ykWLVjuhp8WDDfzE/XztzkRqvenK03h672oODMQZmz9YGum3qyW672r0eP65PT0zTXjtAvR00tYOaJdvLbxKl26er4lVK21F76za7uq3Npm5ps6tt2Mcro4r6yahd/biFqWNdNnUUW2OMlJZpxgieZk7vql50zefdes1v0kU5ZxcO/kwX7cJMs/9X+Pyb/W+1YH+eaKbqBrzVejziMjjVTJvD+XmtYapuBhvxlCfB9WEt/MOwsiJMbwnT8jCdFqaeWe6Mcrf7RvfEMrfL704qdTtK3HHFbqXITW5wx75weWPFMTZtesqM6a4CNaVQdU31pVznc+XmpXjzXMSeamf67BSn3qR36oordUKSI9GZFBefkKTY7En4BZEUp/C8NQXUVUCdrqALPykqyFylSfkDedcV5yROxemqIBWOOqXesU7ZTXY7Ol3vkKR+6qRJRoHLQ3OSM+Kzkt2p6ckTbZOTi2KrY3tjXbGjsWOxuMqYEeuORWLDMTvpo85oUazoReokldRpFNv+pcf0z/R/6oV6gT5Dn6Zfp0/VvXqu7tEzdLc+UXfpDj1OV3SiK6GQv4ZGJgZJsKYqMonCF1dF/GqwT/EuipSqwYgjVF/bQ2lHHXojrBXf6JqIrbWPwSbOubO+to9mmrfDnn58wEkkuDy8rU5Vc6oiPLi4Nqq0tORU1UVKRX7qKWQSjJRWRzy+KvWbrsamtdIbm6wu/BNXz4xp8yIF834SKZy3fK4qe8VFG3FdG2/N+sr/60LNr56jfuvV+B+jIpEms1iT2dPU9LWBTd9YgHxLS1Rs/PocIhcsl//d5vz/tslxkYxIJY7wfwf0UPMsQ4uqImzOXcEIXxSM5Ibql0eyfFXByGG0ykP1kRRfFWo3XruazP9rG82DsPp6CJtT08NMiYPU19cGGuiXhNMvQAx8Dj4Dn4IxMAo+ApfBCLgEPgAXwHlwDrwPzoJhcBKcAMfBUfAmGAKDoAtsBx2gDbSCzWATqAd3gjpQC2pACNwOgmA+KAfFoAjMBIXAAeKB3VjJr/BP+Md8jI/yy3yEX+QX+Hl+jp/l7/HT/BQ/yYf4ID/C3+CH+SH+Kn+FD/CD/ADv5T28m+/jz/Mu3sG38a28nbfxLTzMN/IneQtv5hv4en4Pr+Yhfhuv4ilc/V6uuu/nMf8GjAlB/Q==") format("woff"),
	url("data:application/octet-stream;base64,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") format("truetype");
}
.stl_36 {
	font-size: 1.08em;
	font-family: "QRHGFJ+CambriaMath", "Times New Roman";
	color: #000000;
	line-height: 1.182407em;
}
.stl_37 {
	font-size: 0.75em;
	font-family: "QRHGFJ+CambriaMath", "Times New Roman";
	color: #000000;
	line-height: 1.172363em;
}
.stl_38 {
	width: 100%;
	clip: rect(4.899999em,44.91667em,54.54em,6.855em);
	position: absolute;
	pointer-events: none;
}
.stl_39 {
	width: 100%;
	clip: rect(4.899999em,44.91667em,54.6775em,7.659167em);
	position: absolute;
	pointer-events: none;
}
.stl_40 {
	width: 100%;
	clip: rect(4.899999em,45.37em,41.3525em,8.7425em);
	position: absolute;
	pointer-events: none;
}
.stl_41 {
	width: 100%;
	clip: rect(4.899999em,44.91667em,65.31667em,4.65em);
	position: absolute;
	pointer-events: none;
}
.stl_42 {
	font-size: 1.04em;
	font-family: "MCGLMQ+CalifornianFB-Reg", "Times New Roman";
	color: #000000;
	line-height: 1.043662em;
}
.stl_43 {
	font-size: 1.04em;
	font-family: "OMOJOJ+CalifornianFB-Italic", "Times New Roman";
	color: #000000;
	line-height: 1.043662em;
}
.stl_44 {
	font-size: 1.04em;
	font-family: "MCGLMQ+CalifornianFB-Reg", "Times New Roman";
	color: #0563C1;
	line-height: 1.043662em;
}
.stl_45 {
	width: 100%;
	clip: rect(4.899999em,44.91667em,64.16666em,4.65em);
	position: absolute;
	pointer-events: none;
}
.stl_46 {
	width: 100%;
	clip: rect(4.899999em,44.925em,61.76667em,4.65em);
	position: absolute;
	pointer-events: none;
}
@font-face {
	font-family:"BEKVNH+Cambria";
	src:url("data:application/octet-stream;base64,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");
	src:url("data:application/octet-stream;base64,pRoAANEZAAACAAIABAAAAAIABQAAAAAAAAABAJABAAAIAExQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA6cn0kgAAAAAAAAAAAAAAAAAAAAAAABwAQgBFAEsAVgBOAEgAKwBDAGEAbQBiAHIAaQBhAAAADgBSAGUAZwB1AGwAYQByAAAAFgBWAGUAcgBzAGkAbwBuACAAMQAuADEAAAAcAEIARQBLAFYATgBIACsAQwBhAG0AYgByAGkAYQAAAAAAQlNHUAAAAAAAAAAAAAAAAAAAAAADAEigABjTABjkABZQEs3pis3SEFWfK6e3p+Wl0iCJxYQOjEXHTEZNjgeLGdC9VGoZ9GpRoJldFd7IpMkjsxZ7p16mN9Vl6RUVjp9HvHuk5BIj4CofeCrYxozAF6dVtqkiQ0+jgKnjSXF5pRnS4MGHMh4kUqItdQVr6xktAcrdLAT95fVmt4reN+fi+aVWkNVy0sb6CoS2GwryqpUPGzdoMGyq/ATSv5JnKZXwvuh6IIHjHGw8ViCalWJ4UsM4MBtXZb9xsmNMALv9WxvHvy1x7TFFv8cybw5kK/6NewgPII1x4l8cattatSyKKyLjrFYTxIxebPRjCw+fmu6mZyGIsTTMKJlQ4ye6/tJkaj0SDPpCm7Eq0n6hj56dgUdL1Xd2bmZlpL7p33NH3NwXIL0bhWtDdARsD1x2Eb0Fj+PUp7MF8clsOXYw3ym/KjUy7ppV1QsMnR+dzDr3cmfS9ruJG/BiiGh5w+qPAj1R9r1MGM0HozWGYs5V62j0fbHGExhS5Og9SpOxylB3A/HAU2NrGjBPmV7ILYmS2yOdAbSl+ZDhOKWN8PRSTDufuP9jVnj/UBCkUVpPavV9PMwUkgUz+lEh6pU0phKoUgyS53D58OZ9WHFmLoHkbD+w5voYZOMsjnljB27RHuyp3lc0jFyAUzaSgwy2giJgtxD/HDewAFBnr4l/FK48eUy9/RJnWlZ21YP3wKGGbugsW5ne1jQHHKWWAdCAQmpNmg4E1rGIsskTQq51lNmURw4p2QAciEM5Xi/XKYcrZGEbPCVNgjaRHpDZfpmWMBdNQGW1IPXDQ25BWzirMHUTIWmchGHE25QVG2yIztPoPCChtLms9vaVMIxC/OYPU8defL0s9kJGquLoHNkpmIVZNw+YWNo8oRZk2KX649gPaVIREaUVbwV0o/dIDoKEy5rxIiBJpkXej8p2v4E3CSYW5ckuA7ZZauXuoPaSEAPtNrJHAww3eO8JkyhbcVtgmT1iBjapjWkI2VgwqSvip9Ou8O+lUasygZrbfMqxpAvsHyyoeDOgplXlIFDmkdRaEVFb+gR4hfRPoLTBhwQhvwsnDMpxU2GhO1r78C0CENOgSAjcd+eg1X1m2wKg9W69wZb6uOBVbDS5P+H4yPo86YH8iNUvPkwLDx6JSFyAWrw2yVvYAmPkpAeOmrnZ0dzFztfej7MKzt/gQAcWj4KC+tVGUhaZIFmxyquvuMj8M8IkqFUoQP8PP0PCX8hq0i5UixQdc0vHrCIO/Zum7QOUzL5cDdsJKmMW6yNrTFLU7XBHaN5Z4KfK+seQPH2Wjbpzr1w0gBbzV8/4rgkTeKDL5sgbkHanxXsggyARrFMQaCdtpzWGFyLQ7I/cI5RKzXYPLdwmC48uzmYYhKKdS1G/nUcbvtrBpgihlDMaQA+7Wddh/5IM4FjHfNPEZheQBAm/sHPzzO3jLVkmQb8XUhpunoFdkB9Dzl1ByM8d4JfPLeC92JpKD7YWQUGzSP3OIwVvm9bDk3C38XgEnwI/zN62oY+PYPdPz88PoUYCei+GRcaCBh4BunR6D+mwszFiAoR0tAQrZW352nFvEUOKGkIxOou2WBlhkx6vj+ZulVjgxauxV82XqSpcIGgOoDITEQa5OQ1loc2MZrYOzOXSsbUeI8eHrreWlUsdOHqyoSWCzwVoGgJbG7IVjRiv0zyB62lR5ZyHVTFEYvID+ZYQHUeG8QXOXTJiVgrh7sExg61EGnBY81lTU1J0DEgCAIyZiJnkQhAk+ut+HO2DZZbQPBIawSXFlSeV3BBEzxbYSj+1dBeE6P6vymOv7uKgRqpuUzdMZ0DGyIrrHcUZb6Ca3xUHTILVrhJUUP3WLls81Hxm51G2jYkwTBOXlRAUucXGOZc3kBz7Ppqdib8gx9tllLNgX7DPNjLPNf1iEpIEY9V8WPchxwMNEOK2vJi3KqygKiXkigogNoBNE0xgnQEW4BpBgcADMKy238ziezSW2WekwW+jbf90hfCp8KLRM6okz2vx2Ha0xoMMoUQcSKVC/6hrj5E1fj5ggMBRpFZTE9rQ0wi0Huk1XBQqbDZKCeRLQFUnZ0iXCw3OhmhId67uzbC8aJilCoi2uGliMunlcPosAwpxTjEJchRDA5UdYaCy6LyWg/QUdiEmrB5/xSM194oKMYQBc0iB5RNruCBw0WcrwGnsy4JWEpHyNThMbxTMbS1ikr+ItsvEQ0x6EQE9TCph9Tjv1HCDS/YjtdUM/H53GpAx3nFjvlwEpcpOwcVOGj5JdYqKhieBDroDam7lA7zSrEwmuxPFAPM06X+w32HXUHDpI9wQ7+NJljDcUaSz30oFhpCTApuiT48B9nBUQUGdznYuWSgBRMLVfzqHt/q36L3SSiS03KRFHndXSuBW51bYUKKBoG8HbfSx/bS/FzxRJVNgn3u2B0jPXzzKpkh4K3sKEQbTUABNotqnjib07z8irwQ7+lFlrqfikJFXs131J4aD1UaSVaTN9hzjKPHVc9w0gwAgPLMCIHgjblR+j3WkZiX88j1lD/pYZd4cJXSw8J/QLOFaYO/7qvzdgNlptDkY30KY1VGIWeAPYVy2iySwwE89EYpPuZxe9LgiMVXSvUUVtGmCLwhRF2GhKVTHd5m34O5hdQJgrKY0UbUMEU/AgTM3/oEETzsmpHzExEUvOa1mnGTYlJDGbAAoOug5QclweV4Vze8b50zRi8K3xshsovDpuq2Dajfq2jFzqE1MNlUBZdyGEyaMiwOAm0iUhBp4CVTl2sBYCtTSUDdeQUHXa/AoGg9eahTirVLZ8EaA211eXJwmuMo+tD9CBWdZU/hf607bvzioadtG0yRcZI9qcfQ8Hjmdych3TsBspi0758beReDNwXvMOGBdIKI8Nx6jcLg3cDQPOgmMn0B5hYCSoAdqmUTFBrIA8K89ALWt822xJzKcsFSBoe9wcNrwEgzKIqzSYvE5tJlDPth4Gj1kbCqyu5nQ+vY3y3ZKg4A8E7z42w2WfHIGubiAC+H9PzwKxadM/oBkBJjar+letppZuyytZ7Y76NzCRVSLycQ3nkFybDTqIBygGiWOciAobIVtG0yFFD6GyJvI3rWkYe6YYQghDquoqlW+waothSWBaykqEVJEEkFOO5C9yBYHURpOCdXeMMhxIEP4KFAi/McM0ngQkHL3zA2N9DJ+Zbkw6+eQcR0bAOYzGwFLTKMSXa0jkax2diDQfJfE2IiS9iJDM/4tr6d+C3FhdIYiQfjc3b9S1wIcs0dusCwTWgnuyWeaowxSfxboVRuNhV4Bs5/nEaoH20mrXhSrqpVRBoRCGMdKpAPvmcpccmrntqTEYvKYAtYJtJfHKYgXSrRMEYUj2hWiVWao622ERUwrKyMqe8QHjIx1mY6KMtG7axyGILg7zZ+n4ZLkNJVM+TAB9+mBpzggE5Jjl9kyEsmYjmoWjv4dB8CiaEqg3JUIkd3osxcKlC7cAiwsIt80jX3CE2tXv7AhNhTh4FQhwqMzGg2EmyrvSv/Q1FZEsBc5rviNy3Z3KfDZYZIa26rkDfQuKzKFe0Gg/UiXayXi+Sc2MAaHgdJwNK3/VRSCqih6aCUcwUHelkEPEktX0pYcY86RCwLGGrRAHXub2G2nWAp+Hfvl56BaOQ01cynobJW+eg0mbUUiI0XBW6JQJgEovA8D2HkVZsoB3xxcnNo6+CahAfWkgYDemp//bNVzl/DFwlt7SHHlWhso65XOUo4PghogLPUTu9Xr8j8cRRAQoAojhpa2uGDWI9iEETtMi6zLyLgYk+p+H1LQbkTYngYu83okgza7S5cWmRsPAxOUxdBUgmbwNEo9sSouzwgOlMqBo/KZTkcPeyJmNQRCQh2VEEPoRvnjQMIOjTaZeRp1JChTPJkXCKLiIv9cTMM0Gv85hMVAAYRD2GQak7ZUxJbEEKxDlZ6XQR8ryTmFEZQMTtWkYGDqdEJwG/eiEbIXgGx8AYoMFe/ArAc3dpTw9ratCv6hKnVROnE4DA4JSSYKoPAnYl4Bw7JGCnA2fz/sWI/RhBPJwC8Z7MWKEWkVslVu1Kd4fB4kxpTO43JI0Xo6uQOVvOZk63t4RRvFv3EJgl7LDYQNo3kQ20EuURKEkf8SboJ5E/yw5s/dPsO9O4+2UQkgCx6fI/e9r7ulc+4GzyLzbttxhhc/IlfkpKiVCofBsdGr/sEMu67JjsvTOWNrviWAYKApKVysCiO/sKxBEXDPV2gKAl/VOWBIwko9WE70u+LyORsIG5QFtUv/XXukFFUJYobfwepF1WWSQHK2hhQSVT/ThfEOZ5aBGgkM3SAxppN9/IlUz6OJOlpx9kGdSQ5Dw8IjdViYr0mmMqzwmwtFy1+6hdQD3PJkhHKTg/v9ZrpEKecH78A8dKUU2TS38PlGgy/EA0Rl61IUAXhEUpM7wjlKsVW2n6bECW1VemGeFCgDTjlGOjl0MglxZvxlmQ6JbYKQF9AxEJkSVsVIAG+aI1jA+14Bc5k4WYzozfDcBCDV/sn3Rf/qDM0piIn9v0DbuPMKpIMZDflPHUpo814JCJ8ZMOYMYFllHGFzLBxoFe1Lxi8m/uEwkFgUR3KMEQKSVV6lvjIF3Rx0KaQQ6j9R5rD83ZB8Kazc1O2Y/6pqUS6v6RPvhfdy4b1hFRn3RPBSQpNfpyGOqo/EusQjI/etOoSg4CnkEuCPxxEt5KYgSB+Svj+Fys6isuZwHhEKIAcBe5xVKYpa0hU+zIglzTALnMZtjRDGIzFSQFGXCcDOipdsGO+A3zWHxWUGIURGIl+/uaCKATEoq6QEZzSCjGelJ6+i0H/8wWujCbRuChrgLUWab4lf7xaMlIAjS3jz9GMyJTkJZ4XrqzQYcZwrF9i6uVAAY+wlp4cipkj42pIOuD5uuSl5DZ4EWoWzykgt1OvQiDrXpCWwBRITIHe0RkVWlj2Hh0EuR7thkXdhv5nXs+fXIK7WPfH2C05dUzb4B/j/VrXZzUulYK4Iay7qyDCn64sRb1M/MBspN3i7aWFzFucKNzGAkwiA3EBcPFI8OlgLP1hd7NYZcxoDBYas6rOkWUWI4G7+oiaz+e37zpyHC2cz6DexiMHB8EHnx92U8ca7Gk3Qt9sg78ITnf0+FOfZYnZF2XwgHMQWwcuWtLVBVJhWuo0oUVFVsHyDpnzhFhKTsh30e+zkTFHpWCzTwNhZZl6a1oJGgho/MRTcsjCFBBdyhiPJ1hyXIu7FEpp6sKSz+SQlFC3QCTKgsTQSFj0sOwXYzpyR5Ab7QcQEHIBrgbM9Wx3bA3iBnKsE8/QHJF/yqnnLAccqFv1f68nLXVO002+zQbp1MtGp5T7bU2qESbdkW3yDbWdm2XJVO3N4NzuzKrMKoGFUowtrTURJqkRUugrWcoCcoPHKgHKGSuaIWFjqHDiKw45oYZ0YbIogLShfqBHZ0GVYqO55skkSuiBGIMa//K8d6vO11W4r0qq8dBN7kKwD51l0w1sr60VFJ0bErqqBYIQOQKKqyTzD1YAcsqBoxA0WAOF+q69LFelfuVf93E70tWrrY9VrQqVX6FVZXRKM2hyYGz1cSkcRgdKfbF9jXn265Lj5OLvPek0o7RpsAzTAHMYaIlEJkYDygHYeNbeNVeGrdGqrDOFhVJihDNB8nKZNgObqA+KECRwpDLomrPLQwpgD2eAPJt5GE/LO0oIIoecooAkJMg6oUIvtTMxcm58IJUQeoZdBHXBLHxNeIvMEMBAZE8A3UAHv4S/gnk24QDUI+cvtBcHjJhNHoJ4o84ZPtdOdsz5M+mkRTxFBEEBpIv2yXhReGBNrUwMuvJKRojavhRzkbKANEHvl30wpoZhewT2QwBIEFSS0Z5KU7pAKVkStGMOb1KgJyNO3QHS9ARoUGQnYChgLihQxj7kcg1uL3nEEAk4PgmPbu+pbP7Ygwk7bVdARjVLv4frswUl3EroLwa4cROXy23CQSU7afbNU8dmwEIJuNZIEZevsx8rySLPxu3UOFk+x6qZ1GgxOZabmVUELE8E/gzI4jkHE05d0oA7uY6noW0nKGzUAc1puzQdqmPpmQQzb3BnkqaHgt8QfOxJ1x5R6RERDUeDO2U3ymkXVKBIotgrM8wPisKfWaJ+c7jEeEsVE/yqHGRSV2IT35lVzuoLEQwLYcTgyhHXOhe7WiTWp+RVadam3HA7x/1Bbbb+kn/9F3IcRnXkc78ujN6lwhSOYaClQQKnX8dJgfbfKuVsRtxMiUsXZbAmQ/bbgan4fi7h8mQBRUSuULm/UFHB4rjUwFpT8dUIaL2T46jlBrcgVFkdrf30TeqF9RTwwV5VBiRkUP/6BtkMc8EzJZPyWUF1kS6FZMW858eghx4XqzpE8L8p0sg8MhtpCaIu0nWizaZRQwu8OS13u2YjZ6CM3I5ZJFMT1TS04HrudlhGadixOBqr6W76A1cOFxB3qGu8ls5K8mb2OV8wuKkE3ZthEQCa4bNJM7AUiEauiAqmMuIbuTsv9eC7+xKHFiAMKx/uabLHoA9U37ERXXPSofFRIqIV2g4jRoBYMQsaip5OqA3FSUssJ4FRJGp/KoRMRVycldKthgEL/ItCZEF8jbE5Eiqgz5EROCVb6QnZ4NOyUcb6wT1Jo7ERuxKFpYwEsep7V9d6hJdwXy9LU/BeV0P3iEfyBJIBogPkF42d5JBoXSESeFBpk0BZ4iU4oB4hm5g9kGnuWhaSbCASJPkp4QiTCCAki46uhj3g4LTbY2zEbBEexuSvbxwjIChE6Mkxi/LZdv8pK3/lc5GVwSaQy6wp8V4ce0vB+BF8vC+tI1Wf2kY1A7PNlkwj4BsEVSO6IIrayDEdOXskUQdUfcxFR0oMrJbadSn6cWS7gko4ED0PkSePOB8ElrUcwUhKlyx8zOhx8VMtWGO12scHX8b/5a9K2aip2F5O1XY0YEw06i4YbRBuRkgoBd7UIaz6LRuCMeSalDkKqtdDHDSqwAFTZA++sKxZlietwFtypY87bSmRL+7Nl867K22AQAdqDpVaz0/qfYAtwKyPfoTkAneDoVbHVX1JZmEEZNELsntGs2IO0qsatGM3UhlcTDCdfcxdYrBbPXL6hjeE4Om2C5maUoPb4thffH4JnsyXO5HDUgaw6csw7PA1yQ1u3FgKY2TDIiA8QdXyYvkQ2Z66GyL+cDljzLqfIGuiKg+qmuREhEZwdL88LdporEyd1CpS441Jd2jtd1107ae4tssChIM02gzup3u0GyA/v0VbcsjCgBS02vIWW24ScQ8tfEap4GUXNoDySWtuvMPZFRgAnrSWNhD6H/w71tpfZldkUM28x7BkQ2bb4bvcPH4LpEyW4TFPQxNnhW0ANaisNVSyIlV2uqJ9nEVC/hGwWZH8QvFO4dgHXgKUCM7lVoAHrUY4SDucaffM1PdZLyAWueyikbUSCkkxEmQ/HQnuLBY/5+QfDJHF5F1oCARo/vVUARhsF8hrslJ+6OSjB5i7THm8/OcGb1bfREIetZbJyb2C/W+ETgpWtawI1jWpc7BNDTDhiKXEBECg+fEQHPCGNVKht3XY0ree2lpi+VkIWSGXSMfAxzpBGsLsGBtTccv+Ab1MDP/QQuS+dK57kYN1ulty5QYgvIsqPmAa5pA4B0oUtiNI1pKJdQBMLQPsAQwxUBJSo9wQ9cy9Ki8mXJ1pa9egA8y8bcsfrbQC7TUcDHWkvqTgdWCKD23sv7NXaXXrQUvRbCE64nDKWOE8EcrfJj9Xcr0I9JF6MkHrWXH7ymNYcZD/wsIG5c2A/XOl6stbUHZLGP3EoxGAQ5hO8QdLqfNkmRPiCkfqm4CnkQrRvaRJicQzZdavu0NI0sG/wwaNPCY4rISfFPRARJgXAk4WgJpE6CZhEQYYZR2Tks5cWfMDjK/Co30+VrgLHSaSK1EEDIc+I6ZYR2j0GCef1Tcu6nPuBOe01YjQ4vKLU1BKxD9hS3vbs+UaSXN2q2jzNQHxSRrppm/6MI9ZlYQAubFv+3cyEiqEaYu3CjwHUS1LlL4S7O8haoxKGGUqqmqKonuMxMXZ/s3r87KiWlBLuSlfiJygTnGdGOOXuM8hbk9q0VSRXngBjJzmcgLkjfIMWRq9KYOGnAay2SFo2DNqeTbCMs20gctZ8IN96rJ1iFMd4odHAKIxPlG8g+DM4B0fvV/gbrCMnOCpII2dcEvCnIL4gLUV9W1kEIC5q6e5pg4tudi0VFWmBZC+5tqwkLLhQSaQjUj4kmSL+SRdICiRfiT7iCOECtII5QLKgBSgHiCJjnpHGLOD0ORWckxiTmFgYJsxczCQxdDDZMR8URxRclKBSgUqyAMQMUgmkEoQRpArkDkhfSHSQWiGMh5Q/ToWBFcUmE6imE7BYcRaCYwRlhY0M7BXAFeAyYBjgO8DwBOwDFAZPg+8OvB/8T8x/IPr/zf5j5bcxXkr1E4MeX+v2pNm7Zlpi7NuqOL/F+wGcLWTWAeJrNDNHPveFQ7CUyMxPOw2AAAAGzA+FBsbHZCLjggPB8MQAAKejOa2vnYcSzDPLLDjEKbHTEVhtFYjoTjQOGhiM5DZLCKopRY8OaCkot1D2SkamJaQ07WClURGLjtihNmZWLkckGA/IsdfgbGzuhc8RZShxqDIgMBrBBPEhCANb4xyUSSQjWgjR2164tanhGEwtY7YDEizJebqkYUCrGUowItwizKjMLOLrfHGENg5yhWei/pKIxTjOT1jehxe3IfQ6vzI5EcurBVyEHxXTZTtTIr5uq/4TbV57sQCQkGYAzvpKi0egDEYxKjFmlUCeb9eXGCBYWR2EzVeGDDQCp0PyGn8NEqAEUBAUDhqTxyg=?#iefix") format("embedded-opentype"),
	url("data:application/octet-stream;base64,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") format("woff"),
	url("data:application/octet-stream;base64,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") format("truetype");
}
.stl_47 {
	font-size: 1.04em;
	font-family: "BEKVNH+Cambria", "Times New Roman";
	color: #000000;
	line-height: 1.043662em;
}
.stl_48 {
	width: 100%;
	clip: rect(4.899999em,44.925em,61.43167em,4.65em);
	position: absolute;
	pointer-events: none;
}

 </STYLE> 

		<meta charset="utf-8" />
		<title>
		</title>
		
	</head>
	<body>
		<div class="stl_02">
			<div class="stl_03">
				<img src="data:image/png;base64,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" alt="" class="stl_04" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.5164em; left:33.1917em;"><span class="stl_07" style="word-spacing:0em;">DEPÓSITO LEGAL ZU2020000153 &nbsp;</span></div>
					<div class="stl_01" style="top: 4.6764em; left:29.5717em;"><span class="stl_08 stl_09" style="font-style:italic; word-spacing:0.08em;">Esta publicación científica en formato digital &nbsp;</span></div>
					<div class="stl_01" style="top: 5.8164em; left:33.0717em;"><span class="stl_08 stl_09" style="font-style:italic; word-spacing:0.07em;">es continuidad de la revista impresa &nbsp;</span></div>
					<div class="stl_01" style="top: 6.9564em; left:41.6358em;"><span class="stl_10" style="font-weight:bold; word-spacing:0.02em;">ISSN 0041-8811 &nbsp;</span></div>
					<div class="stl_01" style="top: 8.0964em; left:40.6358em;"><span class="stl_10" style="font-weight:bold; word-spacing:0.02em;">E-ISSN 2665-0428 &nbsp;</span></div>
					<div class="stl_01" style="top: 11.2065em; left:13.1442em;"><span class="stl_11">Revista &nbsp;</span></div>
					<div class="stl_01" style="top: 14.9081em; left:17.2658em;"><span class="stl_11" style="word-spacing:0em;">de la &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6081em; left:5.802em;"><span class="stl_11">Universidad &nbsp;</span></div>
					<div class="stl_01" style="top: 22.2906em; left:10.7242em;"><span class="stl_11" style="word-spacing:0em;">del Zulia &nbsp;</span></div>
					<div class="stl_01" style="top: 26.0079em; left:14.1858em;"><span class="stl_12" style="word-spacing:-0.01em;">Fundada en 1947 &nbsp;</span></div>
					<div class="stl_01" style="top: 27.4279em; left:4.482em;"><span class="stl_12" style="word-spacing:-0.01em;">por el Dr. Jesús Enrique Lossada &nbsp;</span></div>
					<div class="stl_01" style="top: 34.9908em; left:25.99em;"><span class="stl_13">Ciencias &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1125em; left:25.99em;"><span class="stl_13">Sociales &nbsp;</span></div>
					<div class="stl_01" style="top: 41.2325em; left:25.99em;"><span class="stl_13 stl_09" style="word-spacing:0.05em;">y Arte &nbsp;</span></div>
					<div class="stl_01" style="top: 55.6102em; left:25.99em;"><span class="stl_14 stl_09" style="word-spacing:0.03em;">Año 15</span><span class="stl_14 stl_09" style="word-spacing:0.34em;">&nbsp;N°</span><span class="stl_14 stl_09" style="word-spacing:0.01em;">&nbsp;44 &nbsp;</span></div>
					<div class="stl_01" style="top: 58.3425em; left:25.99em;"><span class="stl_15 stl_09" style="word-spacing:0.09em;">Septiembre - Diciembre 2024 &nbsp;</span></div>
					<div class="stl_01" style="top: 60.1025em; left:25.99em;"><span class="stl_15" style="word-spacing:0.01em;">Tercera Época &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8425em; left:25.99em;"><span class="stl_15">Maracaibo-Venezuela &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3hSURBVHhe7dbBCcMwEEVBQSziMlJKOvFhG3EnLkUoTbgcB4GOueZgaQZeCX/ZBAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADeW7llaPukuaobb7PHwDgPx5R3r8eEUlj1jbf5w8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA49jKukQ9c9RL0jTt/QIAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADAnSzxOXLUS9Jcte33MwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA95LSF9h+leSLpn4NAAAAAElFTkSuQmCC" alt="" class="stl_17" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4605em; left:4.72em;"><span class="stl_24" style="word-spacing:0.14em;">Effects of a Tax Reform: Increase</span><span class="stl_24" style="word-spacing:0.14em;">&nbsp;in Value-Added Tax in Ecuador as</span><span class="stl_24" style="word-spacing:0.15em;">&nbsp;a &nbsp;</span></div>
					<div class="stl_01" style="top: 8.1905em; left:4.72em;"><span class="stl_24" style="word-spacing:-0.06em;">Post-Catastrophe Economic Measure &nbsp;</span></div>
					<div class="stl_01" style="top: 11.0931em; left:34.36em;"><span class="stl_25 stl_21" style="word-spacing:-0.04em;">Guido Macas-Acos<span class="stl_09">ta* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 12.6831em; left:32.9em;"><span class="stl_25 stl_21" style="word-spacing:-0.04em;">Génesis Macas-Litu<span class="stl_09">ma** &nbsp;</span></span></div>
					<div class="stl_01" style="top: 14.2731em; left:31.21em;"><span class="stl_25 stl_21" style="word-spacing:-0.03em;">Arnaldo Vergara-Romer<span class="stl_09">o*** &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.3699em; left:39.4799em;"><span class="stl_26 stl_21">ABSTRA<span class="stl_09">CT &nbsp;</span></span></div>
					<div class="stl_01" style="top: 19.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.07em;">This study delves into</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;direct impact of a</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;2% increase</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;in Value</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;Added Tax</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;(VAT)</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;on &nbsp;</span></div>
					<div class="stl_01" style="top: 20.6299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">firms' sales in Ecuador. Employing a quasi-experimental design and canton-level data (224) &nbsp;</span></div>
					<div class="stl_01" style="top: 22.0399em; left:4.72em;"><span class="stl_26" style="word-spacing:0.16em;">for the period 2014-2017, we</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;compare</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;the sales of localities affected by the tax</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;reform &nbsp;</span></div>
					<div class="stl_01" style="top: 23.4599em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 23.4599em; left:5.14em;"><span class="stl_26" style="word-spacing:0.05em;">treatment group) with</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;those</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;that were not (control group). By utilizing a</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;difference-in- &nbsp;</span></div>
					<div class="stl_01" style="top: 24.87em; left:4.72em;"><span class="stl_26" style="word-spacing:0.26em;">differences analysis, we were able to isolate the specific effect of the VAT</span><span class="stl_26" style="word-spacing:0.25em;">&nbsp;increase, &nbsp;</span></div>
					<div class="stl_01" style="top: 26.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.03em;">minimizing the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;impact of other factors</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;that may</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;have</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;influenced</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;sales</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;during</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;that</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;period. &nbsp;</span></div>
					<div class="stl_01" style="top: 27.6999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.09em;">The results reveal a negative and</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;statistically significant</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;causal</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;relationship between</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 29.1199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">VAT hike and firms' sales. In other words, the increase in the tax led to a contraction in the &nbsp;</span></div>
					<div class="stl_01" style="top: 30.5299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.16em;">demand for goods and</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;services, resulting in a decline in firms' revenue. These</span><span class="stl_26" style="word-spacing:0.15em;">&nbsp;findings &nbsp;</span></div>
					<div class="stl_01" style="top: 31.9499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.19em;">suggest that increases in consumption taxes can adversely affect economic activity by &nbsp;</span></div>
					<div class="stl_01" style="top: 33.3599em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.04em;">discouraging consumpti<span class="stl_09">on and</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;negative<span class="stl_09">ly</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;impacting</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;firms' competitiveness.</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;The results</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.2em;">this research hold significant</span><span class="stl_26" style="word-spacing:0.17em;">&nbsp;implications</span><span class="stl_26" style="word-spacing:0.2em;">&nbsp;for the formulation of fiscal policy,</span><span class="stl_26" style="word-spacing:0.2em;">&nbsp;as</span><span class="stl_26" style="word-spacing:0.2em;">&nbsp;they &nbsp;</span></div>
					<div class="stl_01" style="top: 36.19em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">highlight the<span class="stl_09">&nbsp;need</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;to</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;careful<span class="stl_09">ly</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;evaluate the pot<span class="stl_09">ential</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;side</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;effect<span class="stl_09">s</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;of</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;chang<span class="stl_09">es</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;in tax</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;rates</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;on &nbsp;</span></div>
					<div class="stl_01" style="top: 37.6099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">consumer and firm behavior. &nbsp;</span></div>
					<div class="stl_01" style="top: 39.5299em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:-0.04em;">KEYWOR<span class="stl_09">DS</span></span><span class="stl_27" style="word-spacing:-0.04em;">: </span><span class="stl_26" style="word-spacing:-0.05em;">Fiscal policy, Taxation, Income distribution, Income policy, Ecuador. &nbsp;</span></div>
					<div class="stl_01" style="top: 54.0163em; left:4.72em;"><span class="stl_28">*</span></div>
					<div class="stl_01" style="top: 54.0163em; left:5.21em;"><span class="stl_28" style="word-spacing:-0.03em;">Univer</span><a href="mailto:gmacas@ecotec.edu.ec" target="_blank"><span class="stl_28" style="word-spacing:-0.02em;">sidad Ecotec. Associate </span></a><span class="stl_28" style="word-spacing:-0.02em;">Professor, Ecuador. ORCID:</span><a href="https://orcid.org/0000-0003-4710-7422" target="_blank"><span class="stl_29 stl_21" style="word-spacing:-0.03em;">https://orcid.org/0000-0003-4710<span class="stl_30">-7422</span></span></a><span class="stl_29" style="word-spacing:-0.03em;">. &nbsp;</span></div>
					<div class="stl_01" style="top: 55.1563em; left:4.72em;"><span class="stl_28 stl_09" style="word-spacing:0.25em;">E-mail: </span><a href="mailto:gmacas@ecotec.edu.ec" target="_blank"><span class="stl_28" style="word-spacing:0.19em;">gmacas@ecotec.edu.ec &nbsp;</span></a></div>
					<div class="stl_01" style="top: 56.7863em; left:4.72em;"><a href="mailto:gmacas@est.ecotec.edu.ec" target="_blank"><span class="stl_28">*</span></a></div>
					<div class="stl_01" style="top: 56.7863em; left:5.21em;"><a href="mailto:gmacas@est.ecotec.edu.ec" target="_blank"><span class="stl_28 stl_09" style="word-spacing:0.74em;">*B.S. in Economics, </span></a><span class="stl_28 stl_21" style="word-spacing:0.68em;">Universidad Ecotec, Graduated. Samborondón, Ecuador. E-mai<span class="stl_09">l: &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.9262em; left:4.72em;"><a href="mailto:gmacas@est.ecotec.edu.ec" target="_blank"><span class="stl_28">gmacas@est.ecotec.edu.ec &nbsp;</span></a></div>
					<div class="stl_01" style="top: 59.5663em; left:4.72em;"><span class="stl_28">*</span></div>
					<div class="stl_01" style="top: 59.5663em; left:5.21em;"><span class="stl_28 stl_09" style="word-spacing:0.25em;">**Universidad Ecotec. MSc. in Economics, </span><a href="https://orcid.org/0000-0001-8503-3685" target="_blank"><span class="stl_28 stl_21" style="word-spacing:0.17em;">Universidad Ecotec, Associat<span class="stl_09">e</span></span></a><a href="https://orcid.org/0000-0001-8503-3685" target="_blank"><span class="stl_28 stl_09" style="word-spacing:0.24em;">&nbsp;Profess</span></a><span class="stl_28" style="word-spacing:0.17em;">or,</span><span class="stl_28 stl_09" style="word-spacing:0.25em;">&nbsp;Research &nbsp;</span></div>
					<div class="stl_01" style="top: 60.6962em; left:4.72em;"><a href="mailto:avergarar@ecotec.edu.ec" target="_blank"><span class="stl_28" style="word-spacing:1.98em;">Departments, Ecuad</span></a><span class="stl_28 stl_09" style="word-spacing:2.03em;">or. ORCID: </span><a href="https://orcid.org/0000-0001-8503-3685" target="_blank"><span class="stl_29" style="word-spacing:1.98em;">https://orcid.org/0000-0001-8503-3685. </span></a><span class="stl_28" style="word-spacing:1.98em;">E-mail: &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8363em; left:4.72em;"><a href="mailto:avergarar@ecotec.edu.ec" target="_blank"><span class="stl_28">avergarar@ecotec.edu.ec &nbsp;</span></a></div>
					<div class="stl_01" style="top: 63.7699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.08em;">Recibido: 15/04/2024 &nbsp;</span></div>
					<div class="stl_01" style="top: 63.7699em; left:35.0799em;"><span class="stl_26" style="word-spacing:0.14em;">Aceptado: 11/06/2024 &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">25 &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4605em; left:4.72em;"><span class="stl_24" style="word-spacing:0.3em;">Efectos de una Reforma Tributaria: Aumento del Impuesto al Valor &nbsp;</span></div>
					<div class="stl_01" style="top: 8.1905em; left:4.72em;"><span class="stl_24" style="word-spacing:-0.05em;">Agregado en Ecuador como medida económica posterior a una catástrofe &nbsp;</span></div>
					<div class="stl_01" style="top: 11.0999em; left:39.7299em;"><span class="stl_26 stl_21">RESUME<span class="stl_09">N &nbsp;</span></span></div>
					<div class="stl_01" style="top: 12.9399em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">Este estudio emprende un análisis exhaustivo del impacto directo que tuvo un aumento del &nbsp;</span></div>
					<div class="stl_01" style="top: 14.3599em; left:4.72em;"><span class="stl_26">2</span></div>
					<div class="stl_01" style="top: 14.3599em; left:5.26em;"><span class="stl_26" style="word-spacing:0.18em;">% en el Impuesto sobre el Valor Añadido (IVA) sobre las</span><span class="stl_26" style="word-spacing:0.17em;">&nbsp;ventas de las empresas</span><span class="stl_26" style="word-spacing:0.18em;">&nbsp;en &nbsp;</span></div>
					<div class="stl_01" style="top: 15.7699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">Ecuador. Utilizando</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;un</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;diseño cuasi-experimental y datos a nivel cantonal (224) para</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;el &nbsp;</span></div>
					<div class="stl_01" style="top: 17.1899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.11em;">período 2014-2017, se compararon las ventas de</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;las</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;localidades que experimentaron</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;este &nbsp;</span></div>
					<div class="stl_01" style="top: 18.5999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.2em;">incremento tributario (grupo de tratamiento) con aquellas que no se vieron</span><span class="stl_26" style="word-spacing:0.2em;">&nbsp;afectadas &nbsp;</span></div>
					<div class="stl_01" style="top: 20.0199em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 20.0199em; left:5.14em;"><span class="stl_26" style="word-spacing:0.07em;">grupo de control). A través de un análisis</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;de</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;diferencias en</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;diferencias, se logró</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;aislar</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;el &nbsp;</span></div>
					<div class="stl_01" style="top: 21.4299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.21em;">efecto específico del aumento del IVA, minimizando el impacto de otros factores que &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">pudieran haber influido en las ventas durante ese período. Los resultados obtenidos revelan &nbsp;</span></div>
					<div class="stl_01" style="top: 24.2599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.01em;">una relación</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;causal</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;negativa</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;y</span><span class="stl_26" style="word-spacing:-0.01em;">&nbsp;estadísticamente</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;significativa</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;entre</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;el incremento del</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;IVA</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;y &nbsp;</span></div>
					<div class="stl_01" style="top: 25.6799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.28em;">las ventas de las empresas. En otras palabras, el aumento del impuesto generó una &nbsp;</span></div>
					<div class="stl_01" style="top: 27.0899em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">contracción e<span class="stl_09">n la</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;demanda</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;de bienes</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;y servicios,</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;lo que</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;se</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;tradujo</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;en</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;una reducción de</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;los &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">ingresos para las empresas.</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Estos hallazgos sugieren que</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;los aumentos en los impuestos</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;al &nbsp;</span></div>
					<div class="stl_01" style="top: 29.9199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.09em;">consumo pueden tener efectos adversos sobre la actividad económica, al</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;desincentivar</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;el &nbsp;</span></div>
					<div class="stl_01" style="top: 31.3399em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">consumo y afectar negativamente la competitividad de las empresas. Lo<span class="stl_09">s resultados de esta &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.14em;">investigación tienen importantes implicaciones para la</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;formulación de políticas</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;fiscales, &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1699em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">pues resaltan la necesidad de evaluar cuidadosamente los potenciales ef<span class="stl_09">ectos colaterales de &nbsp;</span></span></div>
					<div class="stl_01" style="top: 35.5799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.11em;">los cambios en las</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;tasas impositivas sobre el</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;comportamiento de los consumidores y</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;las &nbsp;</span></div>
					<div class="stl_01" style="top: 36.9999em; left:4.72em;"><span class="stl_26 stl_21">empresas<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 38.9099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.28em;">PALABRAS CLAVE: Política fiscal, Tributación, Distribución del ingreso, Política de &nbsp;</span></div>
					<div class="stl_01" style="top: 40.3199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.07em;">ingresos, Ecuador. &nbsp;</span></div>
					<div class="stl_01" style="top: 46.0931em; left:4.72em;"><span class="stl_25 stl_21">Introducti<span class="stl_09">on &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.0899em; left:5.91em;"><span class="stl_26" style="word-spacing:0.02em;">The effects</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;tax</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;reforms</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;economic</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;activity have</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;been</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;under debate for a</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;long</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;time, &nbsp;</span></div>
					<div class="stl_01" style="top: 49.9399em; left:4.72em;"><span class="stl_26" style="word-spacing:0.25em;">allowing for a vast amount of academic literature. Many bets on</span><span class="stl_26" style="word-spacing:0.22em;">&nbsp;macro-econometric &nbsp;</span></div>
					<div class="stl_01" style="top: 51.7799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.24em;">estimation methods have led to maintaining standard ideas. Taxes introduce massive &nbsp;</span></div>
					<div class="stl_01" style="top: 53.6299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.23em;">distortions that lead to less economic development (Infantino, 2020), or fiscal policy &nbsp;</span></div>
					<div class="stl_01" style="top: 55.4699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.14em;">remains the main macroeconomic policy lever to counter adverse economic shocks and &nbsp;</span></div>
					<div class="stl_01" style="top: 57.3199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">possibly foster economic growth (van der Wielen, 2019). &nbsp;</span></div>
					<div class="stl_01" style="top: 59.1699em; left:5.91em;"><span class="stl_26" style="word-spacing:0.07em;">In other studies, emphasis</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;has been placed on the fact</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;that the best responsible</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;fiscal &nbsp;</span></div>
					<div class="stl_01" style="top: 61.0099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">policy management should prevail. Creating a climate that encourages the private sector to &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">26 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.12em;">make medium- and long-term decisions</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;with greater confidence</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;will improve</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;economic &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">productivity, which is vital for long-term growth (Segura, 2015). &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.02em;">This article aims to extend the existing set of estimates of the effects using methods that &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.15em;">allow evaluation of the impact</span><span class="stl_26" style="word-spacing:0.15em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.15em;">&nbsp;public policies. This document seeks to quantify</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.03em;">development of the increase</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;two percentage</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;points in</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;VAT on sales between June</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;2016 &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">and May 2017. &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.03em;">Undoubtedly, this type of evaluation will prove the effectiveness of a specific program or &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">public policy. Impact evaluations are necessary</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;inform those responsible</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;for</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;improving &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">policies and taking corrective action on their intervention objectives (Gertler et al., 2017). &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.03em;">Taxes and their effects on the economy have relevant relationships in the market and the &nbsp;</span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">behavior of its main variables, such as income, GDP, consumption, investment, and revenue. &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">Applying a new tax can</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;generate</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;positive</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;or negative economic</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;impacts,</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;even</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;when</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;other &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">factors such</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;as public</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;spending, social</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;benefits, incentives,</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;trade</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;policy measures</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;are &nbsp;</span></div>
					<div class="stl_01" style="top: 30.4399em; left:4.72em;"><span class="stl_26 stl_21">incorporate<span class="stl_09">d. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.2899em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.04em;">The classical and neoclassical position defends a position on impacts. Adam Smith, in his &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.04em;">book "Inqu<span class="stl_09">iry</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;into</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the Nature and</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;Caus<span class="stl_09">es</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;Wealth of</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;Nations<span class="stl_09">",</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;Adam</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;Smith</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;laid</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 35.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">foundation that raising (imposing) tax rates beyond a certain level discouraged compliance, &nbsp;</span></div>
					<div class="stl_01" style="top: 37.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.13em;">encouraged smuggling, and reduced tax revenue (Hedau, 2018). Hedau (2018) mentions &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.41em;">that taxes should be designed to minimize taxpayer compliance and government &nbsp;</span></div>
					<div class="stl_01" style="top: 41.5099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">administrative costs while discouraging tax avoidance and evasion. &nbsp;</span></div>
					<div class="stl_01" style="top: 43.3599em; left:5.91em;"><span class="stl_26" style="word-spacing:0.09em;">The neoclassical view holds that income and wealth must first be produced and</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;then &nbsp;</span></div>
					<div class="stl_01" style="top: 45.1999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.01em;">consumed, which</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;means</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;that</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;taxes</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;factors</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;productio<span class="stl_09">n,</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;such</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;as</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;capital</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;and</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;labor<span class="stl_09">,</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;are &nbsp;</span></div>
					<div class="stl_01" style="top: 47.0499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.11em;">particularly detrimental to wealth creation.</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;Corporate</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;shareholder</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;taxes reduce</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">incentive to invest and build capital (McBride, 2012). &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7399em; left:5.91em;"><span class="stl_26" style="word-spacing:0.04em;">In the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;empirical</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;field,</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;a</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;series</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;of studies try to explain the</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;impacts on the market.</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;The &nbsp;</span></div>
					<div class="stl_01" style="top: 52.5899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.09em;">main contributions focused</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;developing</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;theories that explain the incidence</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;general &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">sales taxes and taxes on certain goods. Most research has focused on the incidence theory of &nbsp;</span></div>
					<div class="stl_01" style="top: 56.2799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">the tax, and the legal conclusion of much of this theoretical analysis is that consumers bear &nbsp;</span></div>
					<div class="stl_01" style="top: 58.1199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">the entire burden of any sales and excise tax (Alm et al., 2009). &nbsp;</span></div>
					<div class="stl_01" style="top: 59.9699em; left:5.91em;"><span class="stl_26" style="word-spacing:0.19em;">The main contributions were from Brown (1939), Rolph (1952), and Bishop (1968). &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.37em;">However, with more sophisticated statistical and econometric tools, software, and &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">27 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.03em;">techniques, empirical</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;evidence and</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;impact assessments</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;measures in each</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;economic &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">and social variable were expanding. &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.91em;"><span class="stl_26" style="word-spacing:0.22em;">The results vary according to the countries, the methodologies, the fiscal variables &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.08em;">involved, and</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;periods within</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;same</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;country. The studies distinguish between</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.13em;">types of taxes, from corporate income taxes, personal income taxes, consumption taxes &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">through Value Added Tax (VAT), and property taxes. &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.05em;">The studies range from a province, region, country, economic sector, and product. That is &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.18em;">the case of Blagrave (2005), who analyzes the impact of the harmonized sales tax on &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.01em;">provincial revenues in</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the Atlantic Canada</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;area.</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Their</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;methodological str<span class="stl_09">ategy</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;focused</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;on &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.03em;">an OLS regression to</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;predict the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;relationship</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;between</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the forecast</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;variable</span><span class="stl_26 stl_21" style="word-spacing:0.04em;">&nbsp;(consumpt<span class="stl_09">ion &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26" style="word-spacing:0.11em;">tax revenue)</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;and explanatory variables such as provincial GDP and disposable</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;personal &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">income in the three participating provinces. These provinces had the highest sales tax rates &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.02em;">in the country, and the proposal to lower those high tax rates to <span class="stl_09">eight percent (along with &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.4399em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">changing the tax bases) ended up benefiting consumers (Blagrave, 2005). &nbsp;</span></div>
					<div class="stl_01" style="top: 32.2899em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">Another l<span class="stl_09">ine</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;research</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;uses</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;vector</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;auto regression</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;(VARs) to</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;measu<span class="stl_09">re</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;tax</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;multiplier<span class="stl_09">s. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">The idea is to include shocks to taxes and government revenue in a VAR (Romer &amp; Romer, &nbsp;</span></div>
					<div class="stl_01" style="top: 35.9799em; left:4.72em;"><span class="stl_26">2</span></div>
					<div class="stl_01" style="top: 35.9799em; left:5.26em;"><span class="stl_26" style="word-spacing:0.17em;">010). According to the researchers, if they are orthogonal to the relevant information &nbsp;</span></div>
					<div class="stl_01" style="top: 37.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.14em;">established in the VAR, then the fiscal multipliers are calculated naturally through</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">impulse responses to such shocks generated by the VAR (Favero &amp; Giavazzi, 2012) in their &nbsp;</span></div>
					<div class="stl_01" style="top: 41.5099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.12em;">research on the " Measuring Tax Multipliers: The</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;VAR Method",</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;argues that using</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;this &nbsp;</span></div>
					<div class="stl_01" style="top: 43.3599em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">approach solves an apparent puzzle in measuring tax multipliers. &nbsp;</span></div>
					<div class="stl_01" style="top: 45.1999em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.02em;">In thei<span class="stl_09">r</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;researc<span class="stl_09">h,</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;Rome<span class="stl_09">r</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;&amp;</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;Romer (20<span class="stl_09">10)</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;and</span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;Barr<span class="stl_09">o</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;&amp;</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;Redlic<span class="stl_09">k</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;(2011<span class="stl_09">)</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;foun<span class="stl_09">d</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;substanti<span class="stl_09">al &nbsp;</span></span></div>
					<div class="stl_01" style="top: 47.0499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.13em;">effects of tax changes on economic activity. The first estimate is</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;that the impact of a</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;1 &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8999em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.02em;">percent GDP tax increase is equivalent to a 3 percent reduction in ou<span class="stl_09">tput over three years. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 50.7399em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">David and Christina Romer, in their research, look at the overall U.S. federal tax burden as a &nbsp;</span></div>
					<div class="stl_01" style="top: 52.5899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.26em;">percentage of GDP since World War II. Analyze the record of federal tax changes, &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.22em;">including presidential speeches and congressional reports, to identify legislated "fiscal &nbsp;</span></div>
					<div class="stl_01" style="top: 56.2799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.01em;">shocks," such</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;as</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;attemp<span class="stl_09">ts</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;to</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;reduc<span class="stl_09">e</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;a</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;budge<span class="stl_09">t</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;defici<span class="stl_09">t</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;or</span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;promo<span class="stl_09">te</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;long-te<span class="stl_09">rm</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;growth</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;(Rome<span class="stl_09">r &nbsp;</span></span></div>
					<div class="stl_01" style="top: 58.1199em; left:4.72em;"><span class="stl_26 stl_09">&amp;</span></div>
					<div class="stl_01" style="top: 58.1199em; left:5.89em;"><span class="stl_26" style="word-spacing:-0.06em;">Romer, 2010). &nbsp;</span></div>
					<div class="stl_01" style="top: 59.9699em; left:5.91em;"><span class="stl_26" style="word-spacing:0.06em;">The most</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;significant</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;effect</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;comes from tax</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;changes to</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;promote economic growth,</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;and &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.32em;">the main channel is investment. These results are robust for several specifications, &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">28 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">including controlling</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;for the state of the economy,</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;monetary</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;policy,</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;and public</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;spending &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">behavior (McBride, 2012). &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">Moreover, Barro<span class="stl_09">&nbsp;and</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;Redlic<span class="stl_09">k</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;point out that taxes'</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;effect</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;on</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;GDP wor<span class="stl_09">ks</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;mainl<span class="stl_09">y</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;through &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.15em;">substitution effects, with increases in</span><span class="stl_26" style="word-spacing:0.15em;">&nbsp;average marginal tax rates considerably</span><span class="stl_26" style="word-spacing:0.15em;">&nbsp;reducing &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">GDP (Barro &amp; Redlick, 2011). &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:5.91em;"><span class="stl_26" style="word-spacing:0.05em;">Blanchard and Perotti (2002) point out that positive fiscal shocks, such as</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;unexpected &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">increases in total revenue, negatively affect private investment and GDP. &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">For Will<span class="stl_09">iam</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Gale</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;(2014), in</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;his</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;research "Effects of</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;changes</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;in income</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;tax</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;economic &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.16em;">growth", the critical advantage of the approach is that it allows a distinction between &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.01em;">anticipated and</span><span class="stl_26 stl_21" style="word-spacing:0.04em;">&nbsp;unanticipa<span class="stl_09">ted</span></span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;fiscal</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;shocks based on temporary assumptions.</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;In</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;addition, &nbsp;</span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26" style="word-spacing:0.13em;">and at least partially, control</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;for available information on future tax</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;changes</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;is</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;usually &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">ignored in standard VAR-based methods (Gale &amp; Samwick, 2014). &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:5.91em;"><span class="stl_26" style="word-spacing:0.2em;">The general equilibrium model with tax that includes the participation of families, &nbsp;</span></div>
					<div class="stl_01" style="top: 30.4399em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.04em;">companies, <span class="stl_09">and</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;Government follows</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;same</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;research</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;path,</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;seeking</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the best</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;strategy &nbsp;</span></div>
					<div class="stl_01" style="top: 32.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.1em;">to estimate the impact of</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;fiscal policy shocks. The Dynamic</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;General</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;Equilibrium</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;Model &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 34.1299em; left:5.14em;"><span class="stl_26" style="word-spacing:-0.05em;">Conesa et al., 2010) was applied to the Spanish economy. &nbsp;</span></div>
					<div class="stl_01" style="top: 35.9799em; left:5.91em;"><span class="stl_26" style="word-spacing:0.15em;">For other researchers, increasing corporate</span><span class="stl_26" style="word-spacing:0.17em;">&nbsp;taxes is the most damaging, followed</span><span class="stl_26" style="word-spacing:0.18em;">&nbsp;by &nbsp;</span></div>
					<div class="stl_01" style="top: 37.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.29em;">personal income, consumption, and property taxes. In the research "Tax Policy For &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">Economic Recovery and Growth” by Arnold et al. (2011), where the behavior of tax reforms &nbsp;</span></div>
					<div class="stl_01" style="top: 41.5099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.05em;">and their effects</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;between</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;1971</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;2004 are analyzed in</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;21</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;OECD</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;countries,</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;it</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;is</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;pointed &nbsp;</span></div>
					<div class="stl_01" style="top: 43.3599em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">out that the progressivity of income taxes damages growth A 1 pe<span class="stl_09">rcent shift in tax revenue &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.1999em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.04em;">from inc<span class="stl_09">ome</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;tax (both</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;personal</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;and</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;corporate)<span class="stl_09">&nbsp;to</span></span><span class="stl_26 stl_21" style="word-spacing:0.04em;">&nbsp;consumpt<span class="stl_09">ion</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;and</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;proper<span class="stl_09">ty</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;taxes</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;would &nbsp;</span></div>
					<div class="stl_01" style="top: 47.0499em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">increase <span class="stl_09">GDP</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;per</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;capit<span class="stl_09">a</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;by 0.25</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;1</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;perce<span class="stl_09">nt</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;over</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;long</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;run</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;term Corpo<span class="stl_09">rate</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;taxes,</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;both &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.32em;">in terms of the statutory rate and depreciation deductions, reduce investment and &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7399em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">productivity growth Raising the top marginal rate on personal income reduces productivity &nbsp;</span></div>
					<div class="stl_01" style="top: 52.5899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">growth (Arnold et al., 2011). &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4299em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.02em;">Van de<span class="stl_09">r</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;Wielen explained that the estimates</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;made</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;for</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;EU</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;are</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;based on a</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;structur<span class="stl_09">al &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">identification of fiscal</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;shocks (Burriel et al.,</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;2010); they</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;focus</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;on public spending</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;shocks &nbsp;</span></div>
					<div class="stl_01" style="top: 58.1199em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 58.1199em; left:5.14em;"><span class="stl_26" style="word-spacing:0.17em;">Mencinger, 2017) or measures cyclically adjusted budgets (Carnot &amp; de Castro, 2015; &nbsp;</span></div>
					<div class="stl_01" style="top: 59.9699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">Gechert et al., 2019). &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8199em; left:5.91em;"><span class="stl_26" style="word-spacing:0.04em;">Several recent contributions</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;reveal that increasing taxes affect income and</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;salaries.</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;To &nbsp;</span></div>
					<div class="stl_01" style="top: 63.6599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.09em;">do this, they have developed</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;more sophisticated general equilibrium models of</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;long- &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">29 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">term incidence</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;of corporate</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;income</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;taxes</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;an open</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;economy,</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;as</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;described</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;by</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;Randolph &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 8.2899em; left:5.14em;"><span class="stl_26" style="word-spacing:-0.05em;">2006) and Gravelle &amp; Thomas (2011). &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.04em;">Most empirical studies on taxes and their effects on the variables that promote economic &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.15em;">growth, published in peer-reviewed academic journals, find that tax increases hurt the &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26 stl_21">economy<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 15.6699em; left:5.91em;"><span class="stl_26" style="word-spacing:0.14em;">Moreover, in a</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;review of twenty-six such studies since 1983, at least three found</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;no &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.27em;">negative effect of taxes on growth. The rest found a generation of problems in the &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.08em;">macroeconomic variables. &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">For Garc<span class="stl_09">ía</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;(2011)<span class="stl_09">,</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;the causal analy<span class="stl_09">sis</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;based on struct<span class="stl_09">ural</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;equatio<span class="stl_09">ns</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;has ma<span class="stl_09">ny</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;criticism<span class="stl_09">s &nbsp;</span></span></div>
					<div class="stl_01" style="top: 23.0599em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">and is based on deficiencies in reproducing the observed data (García, 2011). Lalonde (1986) &nbsp;</span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">commented that empirically,</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;structural models</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;based</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;regressions give poor</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;results &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">compared to more experimental methods. &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.04em;">For this reason, the difference-in-difference method (DID) will be designed, in which the &nbsp;</span></div>
					<div class="stl_01" style="top: 30.4399em; left:4.72em;"><span class="stl_26" style="word-spacing:0.15em;">sales of the taxpaying companies are compared before and after the implementation of &nbsp;</span></div>
					<div class="stl_01" style="top: 32.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">raising the VAT from 12 to 14%, which will include the provinces that received the increase. &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">Moreover, those that remained with the same tax. &nbsp;</span></div>
					<div class="stl_01" style="top: 36.0699em; left:5.91em;"><span class="stl_33">-</span></div>
					<div class="stl_01" style="top: 36.0699em; left:6.24em;"><span class="stl_33" style="word-spacing:-0.1em;">What happened in Ecuador? &nbsp;</span></div>
					<div class="stl_01" style="top: 37.9799em; left:5.91em;"><span class="stl_26" style="word-spacing:0.24em;">At the beginning of 2016, the Ecuadorian economy faced a reduction in its Gross &nbsp;</span></div>
					<div class="stl_01" style="top: 39.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">Domestic Product (GDP)</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;growth</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;rates. According to the Central</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Bank</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;of Ecuador</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;(BCE), &nbsp;</span></div>
					<div class="stl_01" style="top: 41.6699em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">the first quarter of 2016 registered a decrease in GDP of 4%, and t<span class="stl_09">he fourth quarter of 2015 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.18em;">reported a decline of 2% (BCE, 2017).</span><span class="stl_26" style="word-spacing:0.17em;">&nbsp;In</span><span class="stl_26" style="word-spacing:0.18em;">&nbsp;this context, former President Rafael</span><span class="stl_26" style="word-spacing:0.18em;">&nbsp;Correa &nbsp;</span></div>
					<div class="stl_01" style="top: 45.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.23em;">presented the Organic Law for the Balance of Public Finances, which aims to boost &nbsp;</span></div>
					<div class="stl_01" style="top: 47.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">domestic consumption and production. &nbsp;</span></div>
					<div class="stl_01" style="top: 49.0599em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.04em;">The project was sent to the National Assembly as an urgent economic issue on March 30, &nbsp;</span></div>
					<div class="stl_01" style="top: 50.8999em; left:4.72em;"><span class="stl_26">2</span></div>
					<div class="stl_01" style="top: 50.8999em; left:5.26em;"><span class="stl_26" style="word-spacing:0.09em;">016. The first debate on the bill</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;was on April</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;11,</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;and five</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;days later, an</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;earthquake</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;(7.8 &nbsp;</span></div>
					<div class="stl_01" style="top: 52.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">magnitudes) destroyed the productive sectors of the provinces of Manabí and Esmeraldas. &nbsp;</span></div>
					<div class="stl_01" style="top: 54.5999em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.03em;">Official figures record 671 people dead and 8,690 people sheltered. In addition, it affected &nbsp;</span></div>
					<div class="stl_01" style="top: 56.4399em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">the provinces of Esmeraldas,</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;Guayas, Los</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;Ríos,</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;Santa</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Domingo, and</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Santa Elena.</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Thus,</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;on &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2799em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">April 1<span class="stl_09">7,</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;2016<span class="stl_09">,</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;the Presid<span class="stl_09">ent</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;Republic, Rafael Corre<span class="stl_09">a, issued</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;Decree</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;1001, decla<span class="stl_09">ring</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;a &nbsp;</span></div>
					<div class="stl_01" style="top: 60.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.11em;">State of exception for sixty days</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;to the</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;Esmeraldas,</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;Manabí, Santa Elena</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;provinces,</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;Los &nbsp;</span></div>
					<div class="stl_01" style="top: 61.9699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.03em;">Ríos, Santo Domingo,</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;Guayas just</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;as</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;it orders</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the Ministry</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;Finance</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;allocate</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 63.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">funds to meet the needs caused by the earthquake. &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">30 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.05em;">A few days later, the government issued decree 1002, which extended the mobilization to &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.02em;">the entire cou<span class="stl_09">ntry</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;and</span><span class="stl_26" style="word-spacing:-0.01em;">&nbsp;provided</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;for</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;requisiti<span class="stl_09">ons</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;for</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;whic<span class="stl_09">h</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;ther<span class="stl_09">e</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;was</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;roo<span class="stl_09">m</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;solve</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:4.72em;"><span class="stl_26 stl_21">emergency<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 11.9799em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.02em;">Likewise, between April 17 and 20, former President Correa and his work team prepared &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">another economic project</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;called the Solidarity and Citizen Co-responsibility Law for</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">Reconstruction and Reactivation of the Areas Affected by the Earthquake, which will serve &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">to finance the rehabilitation and reconstruction of the areas affected by the earthquake. &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:5.91em;"><span class="stl_26" style="word-spacing:0.05em;">The original proposal included</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;an</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;increase of</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;2</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;VAT, an</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;additional 3%</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;contribution &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.14em;">from companies on profits, a</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;0.9% contribution from people with assets greater than</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;1 &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">million dollars, the gift of one day's salary of those who earn more than 1,000 and the sale of &nbsp;</span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">public support. &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.03em;">The proposal for the Solidarity Law was sent to the National Assembly on April 20 as an &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">urgent economic matter. &nbsp;</span></div>
					<div class="stl_01" style="top: 30.4399em; left:5.91em;"><span class="stl_26" style="word-spacing:0.23em;">On April 26, decree 1004 was issued to create the Reconstruction and Productive &nbsp;</span></div>
					<div class="stl_01" style="top: 32.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.13em;">Reactivation Committee in the affected areas. Its functions are</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;to implement</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;programs, &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.1em;">plans, actions, and</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;public</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;policies to reactivate production and</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;employment in the</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;area. &nbsp;</span></div>
					<div class="stl_01" style="top: 35.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.19em;">Former Vice President Jorge Glass presided over the committee, and he worked</span><span class="stl_26" style="word-spacing:0.22em;">&nbsp;with &nbsp;</span></div>
					<div class="stl_01" style="top: 37.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">several State Ministers in executing the Reconstruction Plan. &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6699em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.01em;">On that same day, the Assembly discussed the Public Finance Balance Bill and approved &nbsp;</span></div>
					<div class="stl_01" style="top: 41.5099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">it in a</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;second debate. Therefore, April 29 is</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;issued</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;in the</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;Official Gazette, and its</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;articles &nbsp;</span></div>
					<div class="stl_01" style="top: 43.3599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">focus on the return of</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;two</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;percentage points</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;of the Value</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;Added</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;Tax for</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;using</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;electronic &nbsp;</span></div>
					<div class="stl_01" style="top: 45.1999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.1em;">means of payment when paid with electronic money and</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;1 point when</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;they used</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;debit, &nbsp;</span></div>
					<div class="stl_01" style="top: 47.0499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.01em;">credit, or</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;prepaid cards.</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;In</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;addition,</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;return</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;VAT</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;paid</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;by people with</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;disabilities</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;or &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">by older adults on a taxable base of up to two unified basic salaries. &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7399em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">Also included is the exemption in the payment of income tax for <span class="stl_09">older adults (one basic &nbsp;</span></span></div>
					<div class="stl_01" style="top: 52.5899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.05em;">fraction exempt) and</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;people</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;with</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;disabilities</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;or</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;their only</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;substitute two</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;basic</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;fractions &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">exempt). Moreover, the</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;advance</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;payment</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;Income</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;Tax for micro-enterprises is</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;reduced &nbsp;</span></div>
					<div class="stl_01" style="top: 56.2799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">through a simplified calculation. &nbsp;</span></div>
					<div class="stl_01" style="top: 58.1199em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.04em;">Furthermore, a taxable base for the Special Consumption Tax is established for alcoholic &nbsp;</span></div>
					<div class="stl_01" style="top: 59.9699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.22em;">and non-alcoholic beverages. Moreover, a 15% special consumption tax rate has been &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.17em;">restored for companies with fixed and mobile telephones, excluding internet and data &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">31 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">services. An additional 50% IR deduction is also established for Excise Tax (ICE) payments &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">generated in telephone services for centralized call management offices (call centers). &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.91em;"><span class="stl_26" style="word-spacing:0.05em;">The first</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;debate of</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;Solidarity Law</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;was held</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;May</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;3,</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;2016, and</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;its second</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;debate &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.25em;">was approved on May 12.</span><span class="stl_26" style="word-spacing:0.25em;">&nbsp;Furthermore, it was published in the Official Gazette</span><span class="stl_26" style="word-spacing:0.26em;">&nbsp;for &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.1em;">execution on May 20.</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;However, it was</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;not until</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;June</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;10 that</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;Decree 1073</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;approved</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">Regulations of the Solidarity Law. &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">The Solidarity Law, in Article 1, indicated that its objective is th<span class="stl_09">e collection of solidarity &nbsp;</span></span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">contributions to allow the planning, construction, and reconstruction of public and private &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.37em;">infrastructure and productive reactivation. Article 2 maintained that the following &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">solidarity contributions</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;are</span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;create<span class="stl_09">d</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;only</span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;once<span class="stl_09">:</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;on</span><span class="stl_26" style="word-spacing:-0.01em;">&nbsp;remunerations,</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;heritage<span class="stl_09">,</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;profits,</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;real &nbsp;</span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">estate and</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;capital</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;rights in Ecuador</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;owned by companies</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;resident in tax</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;havens or</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;other &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.07em;">foreign jurisdictions. &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:5.91em;"><span class="stl_26" style="word-spacing:0.11em;">In addition, it includes the contribution to real estate and rights representing</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;capital &nbsp;</span></div>
					<div class="stl_01" style="top: 30.4399em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">existing in Ecuador and a 0.9% contribution on the inheritance of n<span class="stl_09">atural persons equal to &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.15em;">or greater than one million dollars. Moreover, finally, one day of their remuneration of &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.1em;">natural persons in a relationship of dependency who receive</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;more than</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;1000 dollars</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;per &nbsp;</span></div>
					<div class="stl_01" style="top: 35.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">month and the temporary increase of 12% of VAT for one year. &nbsp;</span></div>
					<div class="stl_01" style="top: 37.8199em; left:5.91em;"><span class="stl_26" style="word-spacing:0.04em;">Furthermore, the first Transitory</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;Provision</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;provides for an increase from</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;12</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;to 14%</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;for &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.25em;">one year. In addition, it provides that natural persons who are final consumers and &nbsp;</span></div>
					<div class="stl_01" style="top: 41.5099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">purchase goods or services in the provinces of Manabí and Esmeraldas will receive from the &nbsp;</span></div>
					<div class="stl_01" style="top: 43.3599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.08em;">State a</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;discount equivalent to the increase</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;two</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;percentage points of the VAT paid</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;on &nbsp;</span></div>
					<div class="stl_01" style="top: 45.1999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">their consumption. That is, the tax will not be increased in those localities. &nbsp;</span></div>
					<div class="stl_01" style="top: 47.0499em; left:5.91em;"><span class="stl_26" style="word-spacing:0.05em;">On May</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;25, 2016,</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;Decree 1044 was issued,</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;which provides for</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;the exemption from</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.17em;">payment of 100% of the advance</span><span class="stl_26" style="word-spacing:0.17em;">&nbsp;value of Income Tax for</span><span class="stl_26" style="word-spacing:0.17em;">&nbsp;the 2016 fiscal period</span><span class="stl_26" style="word-spacing:0.19em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.19em;">&nbsp;all &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7399em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">economic sectors of the cantons of Manabí such as Bolívar, Chone, El Carmen, Flavio Alfaro, &nbsp;</span></div>
					<div class="stl_01" style="top: 52.5899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.11em;">Jama, Jaramijó, Junín, Manta, Montecristi, Pedernales, Pichincha, Portoviejo,</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;Rocafuerte, &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4299em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">San Vicente, Santa Ana, Sucre, and Tosagua. In addition, it is locate<span class="stl_09">d in the Muisne canton &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">of the province of Esmeraldas. &nbsp;</span></div>
					<div class="stl_01" style="top: 58.1199em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.04em;">On May 31, 2016, representatives of ECLAC, the United Nations, and Secretaria Nacional &nbsp;</span></div>
					<div class="stl_01" style="top: 59.9699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.2em;">de Planificación y Desarrollo (SENPLADES) presented the reconstruction costs of the &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">provinces of Manabí and Esmeraldas, which were affected by the earthquake. According to &nbsp;</span></div>
					<div class="stl_01" style="top: 63.6599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.11em;">the Reconstruction Costs Evaluation report,</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;total cost</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;for the reconstruction of</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">32 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.12em;">affected areas amounts to 3,343.8 million dollars, of which 2,252.3 million (67%) would &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">come from the public sector and 1,091.5 million (33%) from the private sector (SENPLADES, &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:4.72em;"><span class="stl_26">2</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.26em;"><span class="stl_26">016). &nbsp;</span></div>
					<div class="stl_01" style="top: 12.9731em; left:5.91em;"><span class="stl_25">1</span></div>
					<div class="stl_01" style="top: 12.9731em; left:6.31em;"><span class="stl_25 stl_09" style="word-spacing:0.56em;">. Materials</span><span class="stl_25 stl_09" style="word-spacing:-0.01em;">&nbsp;and</span><span class="stl_25 stl_09" style="word-spacing:0.02em;">&nbsp;Methods &nbsp;</span></div>
					<div class="stl_01" style="top: 14.9699em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.05em;">The empirical analysis of this article is based on the sales collections by cantons obtained &nbsp;</span></div>
					<div class="stl_01" style="top: 16.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">on the Internal</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;Revenue Service (SRI)</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;website</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;the multidimensional statistics</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;section, &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6599em; left:4.72em;"><span class="stl_26" style="word-spacing:1.63em;">which is responsible for providing information on form 104 &nbsp;</span></div>
					<div class="stl_01" style="top: 20.5099em; left:5.14em;"><span class="stl_26" style="word-spacing:0.11em;">https://declaraciones.sri.gob.ec/saiku-ui/). There, the declarations of the commercialized &nbsp;</span></div>
					<div class="stl_01" style="top: 20.5099em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 22.3499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.01em;">goods' taxes with VAT 0% and VAT 12% by province and cantons are registered. The same &nbsp;</span></div>
					<div class="stl_01" style="top: 24.1999em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">ones wi<span class="stl_09">ll</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;be</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;select<span class="stl_09">ed</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;from</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;perio<span class="stl_09">d</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;2014 to</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;May</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;2017<span class="stl_09">.</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;Ther<span class="stl_09">e</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;are</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;224 cant<span class="stl_09">ons</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;distribut<span class="stl_09">ed &nbsp;</span></span></div>
					<div class="stl_01" style="top: 26.0499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.01em;">in 24</span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;region<span class="stl_09">s</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;of</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;Ecuador that repor<span class="stl_09">t the</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;amoun<span class="stl_09">ts</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;sold</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;are</span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;counte<span class="stl_09">d.</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;The populat<span class="stl_09">ion</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;each &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">canton will also be used to build a per capita sales indicator for each city. &nbsp;</span></div>
					<div class="stl_01" style="top: 29.7399em; left:5.91em;"><span class="stl_26" style="word-spacing:0.04em;">May 2016 is</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;used</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;analyze the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;treatment</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;period,</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;while</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;pre-treatment</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;period</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;goes &nbsp;</span></div>
					<div class="stl_01" style="top: 31.5799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.07em;">from January 2014</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;to April 2016. The</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;post-treatment period goes</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;from June</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;2016 to</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;May &nbsp;</span></div>
					<div class="stl_01" style="top: 33.4299em; left:4.72em;"><span class="stl_26">2</span></div>
					<div class="stl_01" style="top: 33.4299em; left:5.26em;"><span class="stl_26" style="word-spacing:-0.05em;">017. Therefore, each analysis period has 28 and 12 months. &nbsp;</span></div>
					<div class="stl_01" style="top: 35.2699em; left:5.91em;"><span class="stl_26" style="word-spacing:0.04em;">It must be</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;remembered that</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;information does</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;not</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;come from</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;a</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;random</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;assignment &nbsp;</span></div>
					<div class="stl_01" style="top: 37.12em; left:4.72em;"><span class="stl_26" style="word-spacing:0.09em;">when evaluating the impact.</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;Work is done on</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;existing</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;databases and can</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;be</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;considered &nbsp;</span></div>
					<div class="stl_01" style="top: 38.9699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">quasi-experimental. In addition, we use the information by canton where the affected areas &nbsp;</span></div>
					<div class="stl_01" style="top: 40.8099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">are classified (the cantons of Esmeraldas and Manabí), in which the VAT increase measures &nbsp;</span></div>
					<div class="stl_01" style="top: 42.6499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">from 12 to 14% are not applied and which will be considered control groups. The rest of the &nbsp;</span></div>
					<div class="stl_01" style="top: 44.4999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">cities will make up the treatment group. &nbsp;</span></div>
					<div class="stl_01" style="top: 46.3499em; left:5.91em;"><span class="stl_26" style="word-spacing:0.03em;">It is</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;important</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;remember that</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;May</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;2016,</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Solidarity Law was</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;approve<span class="stl_09">d,</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;which &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1899em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">increases VAT from 12 to 14% in 22 of the 24 provinces. The tax f<span class="stl_09">or necessities throughout &nbsp;</span></span></div>
					<div class="stl_01" style="top: 50.0399em; left:4.72em;"><span class="stl_26" style="word-spacing:0.15em;">the country has remained the same. Sales that do not have VAT (0%) and</span><span class="stl_26" style="word-spacing:0.15em;">&nbsp;are</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;applied &nbsp;</span></div>
					<div class="stl_01" style="top: 51.8799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">throughout the country will also be used, especially for necessities that are part of the basic &nbsp;</span></div>
					<div class="stl_01" style="top: 53.7299em; left:4.72em;"><span class="stl_26 stl_21">basket<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 55.5699em; left:5.9em;"><span class="stl_26" style="word-spacing:-0.02em;">The supporting data and forms, such as revenue behavior, collections, tax payments, and &nbsp;</span></div>
					<div class="stl_01" style="top: 57.4199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">more details about economic activity and geographic location, are all publicly available. &nbsp;</span></div>
					<div class="stl_01" style="top: 60.2631em; left:5.91em;"><span class="stl_25">1</span></div>
					<div class="stl_01" style="top: 60.2631em; left:6.31em;"><span class="stl_25 stl_09" style="word-spacing:0.03em;">.1. Empirical Model &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">33 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.05em;">Understanding and outlining the mechanisms by which the VAT increase can affect sales &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.07em;">is necessary to</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;estimate the causal</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;relationship</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;between</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;fiscal policy and</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;demand</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;for &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:4.72em;"><span class="stl_26 stl_21">goods<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 11.9799em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.03em;">The difference-in-differences</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;technique will be used</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;to estimate</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;impact</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;two- &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.5em;">percentage-point increase in VAT on sales. This quasi-experimental design uses &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.34em;">longitudinal data from the treatment and control groups to obtain an appropriate &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">counterfactual for estimating a causal effect (Imbens &amp; Wooldridge, 2009). &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.02em;">This method was used in many economic and social evaluation st<span class="stl_09">udies. One of the best- &nbsp;</span></span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.3em;">known was to estimate the impact of the New Jersey minimum wage increase on &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.12em;">employment in fast food restaurants in New Jersey and</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;Pennsylvania (Card</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;&amp;</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;Krueger, &nbsp;</span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26">1</span></div>
					<div class="stl_01" style="top: 24.9em; left:5.09em;"><span class="stl_26" style="word-spacing:-0.01em;">994; Vergara-Romero</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;et al., 2022).</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;Anoth<span class="stl_09">er</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;study</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;investiga<span class="stl_09">ted</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;how</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;evolution</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of a</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;tax &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">subsidy to employer-provided health insurance affects employer-provided health insurance &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.22em;">coverage (Finkelstein, 2002). The difference-in-difference methodology is also used to &nbsp;</span></div>
					<div class="stl_01" style="top: 30.4399em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">assess the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;effect of the terrorist conflict</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the economic</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;evolution of</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Basque</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;Country &nbsp;</span></div>
					<div class="stl_01" style="top: 32.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.03em;">using Spanish regions not</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;affected</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;by</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;conflict</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;as</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;a synthetic</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;control group</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;(Abadie</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;&amp; &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">Gardeazabal, 2003). These studies show that the DID method can control for effects due to &nbsp;</span></div>
					<div class="stl_01" style="top: 35.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.17em;">general time trends, regional differences, and other confounding factors. However, this &nbsp;</span></div>
					<div class="stl_01" style="top: 37.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">method has yet to be used in any analysis of tax reforms. &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6699em; left:5.91em;"><span class="stl_26" style="word-spacing:0.18em;">However, one of the criticisms of this method is the issue of parallel trends where &nbsp;</span></div>
					<div class="stl_01" style="top: 41.5099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.08em;">evidence is</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;required to confirm that</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;assumption. Moreover, you must know</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;that</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;similar &nbsp;</span></div>
					<div class="stl_01" style="top: 43.3599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.23em;">groups only sometimes exhibit truly parallel trends. Moreover, this can be generated &nbsp;</span></div>
					<div class="stl_01" style="top: 45.1999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.31em;">because the control group is not very good or because the functional form of the &nbsp;</span></div>
					<div class="stl_01" style="top: 47.0499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">counterfactual is incorrect. Using a</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;fictitious</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;or</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;falsified trend test,</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;researchers must</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;test &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">the assumption of parallel trends whenever the data allows (Kahn-Lang &amp; Lang, 2019). &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7399em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.01em;">The basic proposal is that observations are collected for two groups during two periods. &nbsp;</span></div>
					<div class="stl_01" style="top: 52.5899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">One of the</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;groups is</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;treatment</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;group that</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;is</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;exposed</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;to the</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;treatment in</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;one</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;period. &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4299em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">The other group, the <span class="stl_09">control</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;group, rece<span class="stl_09">ives</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;no</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;treatme<span class="stl_09">nt</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;durin<span class="stl_09">g</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;bot<span class="stl_09">h</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;periods. If</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;same &nbsp;</span></div>
					<div class="stl_01" style="top: 56.2799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.2em;">units are observed within a group at each period, the average gain in the unexposed &nbsp;</span></div>
					<div class="stl_01" style="top: 58.1199em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 58.1199em; left:5.14em;"><span class="stl_26" style="word-spacing:0.08em;">control) group is</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;subtracted</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;from the gain over</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;time in the</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;exposed (treatment)</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;group. &nbsp;</span></div>
					<div class="stl_01" style="top: 59.9699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.24em;">This double differentiation, also called the “difference-in-difference” method, seeks to &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.05em;">eliminate biases</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;in the second-period comparison between treatment and</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;control</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;groups &nbsp;</span></div>
					<div class="stl_01" style="top: 63.6599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.27em;">that could be the result of permanent differences between those groups, as well as &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">34 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAP+lSURBVHhe7P0HgBzXdef7/99be23L3vc2OKzl9bN3ba/ltZUoK8uSTEkMIsVMSqTETBAkQDAAzGACSORMIueciJxJ5JxzzsDknPMM8PufU91N1PTUNAZDAJSI74c6GnTdW7diV9/TFfr/BwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAHyO/MHDq//29x9f+w5BENdG+Hs+/vYHAAC4Mv7D46t/HNURIQji8xn+no+//QEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA+K2WV1ahROSWljeKK1EWjnC95Iiqn4hUdVOVpYpU46UqS45U9a5EWTjC9S5WNxxNx7swbjCs3P6Wl1mUKresyKLYouTCOKWVFhXKLy2xKLUoU0FZeTxKVWDt5BdXKb+kMhRW3yLPItde51obsenGw4bl+XhBexYlZRb2OgifVnzaFgU2bjCs2P7adHx6eeXF8Xmrsraq49Pw+Y/Ne67NW2yaFv7vYHl8Xr09izKbXmi6OTYsqyxWv6C4QoU+f/Y6u7xKOfbXlzkW1oa3E4Svj0SE14v/jb0OIr5Mvhw+714neT3FynzZYtPLtG2SbcuXY+HLll9iZZ+sYx8ntu5i07I2P1mXNi/B9Kye149Hga2j2DS8frHVK4rPW2zbBtvf2vF1Gts3YtvJt8OFbR2ahkWifixi+9MnYe3Gtkl8ewcRG9a4TV9HofWYmPf4MsbWV2x95pSX2Dopi4dts3JbP7aecmzec21/aLTv+j4dn7fkefHt6vtNbN+ptaix4b5s8Xmw7e/rOrauLqzjxPYP6tjwxDrLtWn4dsrxebK/BdZebL6L7a9Nr7guNp1P2ktEfP8IwteZzYe3V+7L4evRxiv1YV7X14XvJ7Hw+kH4OvJ9o9S3b2z/iW3nWORaWXPLXhCsa2uruNqi1tqria0zW88X5suXNzzP8XUURHj+Y+slz/7m2nIFYfOXWCf+N8+2T2w837Y2fZuXoE1b3sT6uLCePWLTiS2LL7eX2XRCx4rYcSsWvp7CERvudcL7qb+vbZ3Z/hJM95Nlja8LX09J7VwIP65ceN1o2jYNP37k2Lx6O378CNZ/WVVwDMlLvBeDffvC/u0Rft9cmM9YpCoLR7hect1PWxbvSgBAU1EHjURcibJwhOslR1T9RKSqm6osVaQaL1VZcqSqdyXKwhGud7G64Wg63oVxY8P8gzdelugg+IeodwwSH6TeQbEPx0TkWyflQvgwq9tMxKYVnt/Yvz3JyLMPeO+YNI5YZyXP5sMjSDjsQzkWNi0fzzoHiU5urE3/4C8MIs86d7F2rX4QXs+TEutQeHvekfG2Q9PMsdfecfV5CzpuPp53Grwj6+smNP3YMlvHzCLPOkvNrZcgOQvGsenbX19PQQfLh3v78eH+NzE836bl08yyTkssyfB58nXgHSv/m5jn2PzHlicWsfUZbzf4dyJ8PG/fwrZrvnX28kptPXk7QV0bJ+iMxdZ3sC5tG3iHPTZeaJlCyxpb/z5ObNxYxzI+bvD3wrYO//uTZQ0i0ab/9Qhvl8Sy+fay8YNtnegw+/StfrDvWkc66AB6guFh44Y6lsnTjw338ez1J51wn67vN/F1YsPCy91k2RPrK0jMff8psYjtR/mWLATbK+hUe1uWKPh0gv0vxfq0RDC2Pn372F9LTGLD4h3zT8bzur6dY/HJto2Ipstu4wZh//5keb2d+Pz4uvHlCrXv8xabbvQ+fyF8GRPbKTbdRJLhw2LL5O15G7GkJrbP+z7hbUetk3h5EDb+J/uGh6/jC9sp9mVIKHya8e18IWKvY+35X3sdLI+Hz5eHD4tHozZ9OWLbO7aP2fzEI9ci28KXNXH88GXLjSfCwbInIti/fD3438T2iUXjeQ1vv6Zl4QjXS677acviXQkAaCrqoJGIK1EW+5BJhJU3F5cyXqN6qcqSIlQWnufk+U5V1qRNL09EuJ5Fs218irJmpx1EqCx5vHCExvFp5NgwDx8v9qFbraziCmUWVSjbPhizvdzbtA/NzJIi5VZYB84+KHOtIxDr5NkHZTBNa88/3K2NoJNnH/xeFgsv92l459M/lP3fNg+J4cEHsg9PLEfiw9s7i7FvpPM9kbBOXDAtq5dtH8yZNp9Bp9/Gv9C59fmzzmV5gQ0rtA9365RZZzWn0Dt81gmxD/Kgc271Yp1CG9c+/GPTjY9vkRN0jq1NC+98xOYtPl++TPY6xzsG3qkNltu/AfezKP7aly28XqqtvVi9xDLHtnGlsop8/fs8XFhPwbYP5sfnJdYxi3XQYuvJ5z3XO4W2nDlBMuXz5evB5zPels1XVqElRraegu31yfr0hMzLY+vLE7SgMx5M3+c5Pu2gzMfxjrptg3Lr7PowL/N5DJYxvky2Xr39INnzdixi29PaDr6J9zZsmI0X7GuJCLZnbJsm1oe3FazLoJPqbfq4Hv7vcts3fR7iHb2gc2bDbb5j30B7Zy42nnf0Y8ts07G2s30fsPKg8x/sm7F5ubC8Pszb8Pq+Lnzc2Psj07aRb8NgO/v2DNq08X3d2nwGHWdfx8F7w5fXt4knst5mjc23l9v6820T7CPeWfbXsXUYJEi2PL4/Jd4v+dbBjZ0R8H24TAXeEQ/OqPj283nzbejbyP/GXvs+G6zPYFhsW8WWz+fZl93XSax9j0/2e9tuwX7kf+PrJnYsiHXAY/Vj48X2d1//1gG3Zcvx7WTLk2PrN2g7WAbbjlaeaesny8LPxgXvCX+/eBtBex4+X4n2YnV8mr79Y8cSXz+N2wyOAcHy2TAv92nacuXY+gzOcNi8FNq4sbMDifBlqVa2HS+CdW3vk9h6ibURe994mU/DwsaJTc/a8TNZvr3s7yfHD2/P6wTT9jZ8O3g78XUa7P8+T1YWLLO37cPttc1/jr13g/ehL0d8vcaOGR7+73gE8xiKUFlsPV2I5uol143N74VoVJZqvPiweFcCAJryb1ISEeu0XIirXZYqWjteOMJtJLdzJcqSI1W9q13WXPiHTLZ9yMVeW4fAOlOrN+/WxJkLNHbaPM1YsFx7T5xVpn3gZtqH5dQFi3QqLyf4Ni7XP5i9Y+adqgrvoHhHx6bv7XrH1T5As63D4h1o7/D6pQOx+fNx7IOrPNbx9o5fUDfoAPlwv8wgtjzBfAWdjBIVeucpCK9fpZO5JZq2aKXOFHh7Xt+iwv/t0/a/Fjaufzt4JrNA02cvUVaBdRS88xJ0EKwtqx9M3zogQWc5vkxBxzaYd2vTO0FB+Hz5PHrH3joIFTbPJd7R9+X0DoPX9Y6Jz3e801ZRZOvK5sOGZwfJR20wPU8WfD1552vRig06dCYtaC/orManF1sHvhzeMbXhwYe8T8vHtQiWt9jWW0GsLV+uINHx8SuUbss6c8FKnc7xbePT9PnwcW05gnUYW7/B/AbzFBsW6yB5xKbt8xAsr6+XRCc66Ej7uvD2fHxfFl8vtt5svryzFhvm4/gwD593r+vLFlufsSQktL3iyxt0hn25bfsE28ja8Xk9lZ2nuctWWYe2WkfPZunQ6TOxbVXuZ6wsfB6D5Yuvo2Adx5ZzztLlNn5+sJ8FHWlbx9k+Hx7BcvtZndjlMun5hdp56LjVq9bWg8e1aM1mayOxTXzefNva8vo+YtPLtv0np8LKvZNuyW1uWb5tsyJl5RVo24FTyq6wcl8uW37vmPu34n75lM9jbJt7u/4e8P2l0MISEFvGXOu4F/gyWf2jJ3N14myuzaNvk/g28PD1a/uZ/9s72r6ufZ0l3hOxDnRsfQfbJ5imzavPs70nvVOcbcMPnD2rg+npyorvJ/k2nidtBfH3Smyb2LwE2ye2nXyfT+zPPu08Ow4E+0F8vazfc1ArNu+01zateMc8SAQTCYm1Eds3rG3fLkG7Pt+xfdiT1mB9BuU+Pd9WsffaqexC7T16Nmjbx/Hp+5m5Avu3h5/dCC5js7+e1JzJKdGHi1Yoo8D3Kxsnvt5938iriC1DbN/zefCIL6+NX1hhdewYFDt7YtMP2rS6tiyJY1bs2OGvE399P/N93t8LsXUdW94SG+brOLZ9YnUT4dsoNk8Xi9g+eyGi6iQiuW5zkWq8xLB4VwIAmor6ZiIRV7ssVbR2vHCE20hu50qUJUeqele7rLkIvkH3D1cbJ7u4XPOWrdYb7/ZT70Gj1XfIeHXtN1xd+w/TzqNpSi+u1q/aPKtdx87qbH65srzTbB8+eZX2YWqdnIyiouAbX/9QzbUPZf9AyrIOfrp9qGcWeQetzj6MvTPvH7DVysy3eiXW6S72DoXNj3fabT5y7MM62zok2fbBnF5QZWEf0Fan0OfZ2vMO6lnrQB9IK9CD7V/X4fSCoNPhnZ/Yt5zWho2faeN65JbVas+xDP3q0ed0MqvUOhk23OYnL+gUWptWnllYrbR863R6xy7olJVYRyXWztl8P2Pi16f79fo27zYfGYVltryxTrMva5AgWccus9g6qIX+2jpZ1nnyzqJPI83WQUahr68GWy/WkbD59E5nlq2rafOX68Ap6yzZdvCOX7ZNK83Wja/HvEpbv75c1inzZMnnJ1j+fJ+2rTvvgHtHzNdnka2v/BplFddZnWqdyCjWo0+/ooOns6zcz0r5N/K+7LYcnowEHc8aWx+Vto4rbTzvePqy+/bxTp0vq+9LNs1iq2PTDDr7lmjkVXon0tpLLK939ILxrI7Poy2Dn0UJxrVOZ9BZ9E5ZSY1tE9s2+dW2Pm1ZLUnzjlW6rc+0ghJbH74fWLvWQfezAlm23F4W29eqdTwjTxM+XGBt1WrCrCWa+/F65VTaurJ1nWHjpBXb9i2KL1uwfyeiwhLnubZO8u3fto/Y+vD5y7BtnuP3H1T42Qbr0Pv7wdbztr1H1W/IhGBdTpq/Uq90H6AMm4f0wvj69kQgSJ6sjaJKpdk0syvqg/3XO/t5pQW2v5Zq34Fj6vH+BKXZfh4kGrbMGXn+LbvfM2Hb0DrdacG29PVk82n7hXf4M0sKbLjtZ0Xenu2Htn5HTJiv5et3Wz3bT72zax3j9ELfv2LbJb2o0MazDqx3kG0d+rxl2Xs6vcD/bfNm8xAkC7Z8nuxm2DbIsP0sP7jPqFQjp8/XgrWblekJSPB+iiUE/i1+ZmGF7XMltr1tHuPzGST0Fr79/X3unWdfL7FhJRYVGjV9nnoOGWvlsbN8wf0UVrfQtqu3lVZYbNvckyRbBl8Om2ZagY/vy+3z4W36vmDvLXu/+bEk9qVIlT5ev0sjJ86zZaoL6nqHPb3I33N+DLH3rL1X/XWW1ff94dDJHD3e7iWdSPME0Pe/2NkMP3b4+9j3P79E0iNI+INp2/5UHG/T93dv0+Y5SPRt/QZnRaydfNuuwVkQC9/X8m1be0KS4+vf9zN7z+UEZ338rKhvk9iXAIn9+kJn3rdNyyJ8vPeIqpOI5LrNRarxEsPiXQkAaCrqoJGIq12WKlo7XjjCbSS3cyXKkiNVvatd1lzk+KUm9uHunfzDpzLUpv2LGjdlrvYdydCRMwVau/OIOrzWTX2GTdHZwnrdfE8bjZ35sQaO/FDjZ3ysYxlF9iFeoaXrNun9UZM1ePQsLV27M+gsns0v0vwV6/T+6CkaNmG2tuw9FXSWNu/er4Ufb9TgkTO0ePkWrdqwN/iQ9nlYv2uPth44Yh/4FZr38SYNHDFLw8cv1pbdJ4NLRU5lFmja3I81YOR0jZ+9Ur/4zfM6eDacZFhn3joLcxat1fvDP7Rx52v74TOWJGXphjuf0LQF64Jxx364RCdzbN6tk7di4x6rN1cDhs/Q5Nkf6VRukc7k5Gnxx2s0a9Eq9Rs+VVPnrdLZPFtn1mlYvnaXPhg5R8MnLNDsJeu189Bp6wRVa8eRYxo5OdbO7KVrbfmLrYNRqjnL1mqgDRs6do7WbDtonVPrbFoH2hME71x+uGRtkAjsOnpcy9bt0LgZSzXI1s3ClZuCs0eelHmHtNA6NCfS8zXJ5n2gLcPIyYu058Rp6wCVaev+Exo5aYH6D52hUTZ8/8lsHU0r1j0PdrB/Z1pSVmLztMa2xUzrrC6xeU6zaddq95E0DR0326Y3XVNsvR7P8m+NfX+IfeOdllds22ijZi/09TldHy5coTM2LLeyVht32/JOmq/3bV9Y8PE26zSV6mRmrhZ8tF5jJy+0cdYoO0guvT3rnNn6WLBsoz4YMUMjxs3V9n3HbFsVa6HtA++PmhOso1mL1wfbPqPI1ttHKzRj0Uqbt2maaW15InQso8C2xTJbXzl64MnX9cKbH2jPqTxt3H9MI6bNU19re+TUlbbMllgF+7i9F/ybeOsoz7Dxjqfl2b60X6s2bdeoCXM0eMRM2//22XvGEzO/DMbeE9aR7T1wjG7/VTut3HJEYz78WA92eEPjbL/39bRw1cYgufJLgRat2mrrdI4+GL9A6/Yctw6+dxjtPeWXFdqyjRgxSTfd204L1+3Rut2H7P2wWUNGfahd+05q3+FTGjt1sQYMm6GZi9brRJbtE5bI7jpySqOnzlJ/2++GTpqjbVZvx9Ezuvvhjnqjx3DtPZmhBSu2Wmyx98c0fbh4ndZuP6zBY2ba9pirQ2dt2a3DuuvoSY2ZNtfmeaq1v84SbEvWiko03/bHRbbOfTtMmLbEOt0F2nv8pO59/EW90m2w9p/NteWId8AtGdi574hGTlgc7Fu+z+0/kW3JQZkWr95g68L2i1EzNXrKAh1Oy1GWjbNp72F7b8zRsHHz9GbvYXq7//BgX/OzbH7JUaGtu4OHY/vrwBFTNCPYp0otqSrV3GUbbH5j79tNu45be1XasPuAPtqwzfbrBbavzdTqbXtsPy3Sq+8M1INPvmbHlZPauOuQFq1er0Fjp2rTvuO2vjI03N6L/e2YNGXBCp3ILtXBE3m67zdP69jZfNsfLOGxbeXLeDY3X1PnrgzeU1Ps/T972XqdzC7Smq17g239wbjpwTFk8/6TGjZ5TtDm9MWrdTK3zI4ThVqycn1wBtjPiG3ZfdD26yN2XK3Qx7ZuFnxsx79R0+w97cdKS05sP/zI2vT3zPu2Hyxds8PWjSUftr5zgsTQ3ivxY/PFIny894iqk4jkus1FqvESw+JdCQBoKuqgkYirXZYqWjteOMJtJLdzJcqSI1W9q13WfFjH3L/Ztc7uMusw/fKhdjqbY52d4JvpKutIVWuuJQT3PfaCjmRU6Kd3PKHXrKPTe+hUvdS5r0ZMnKsDZ/L0+HNvqFv/Mered5y69RsddBqWrNmml97urR7WYXu372i92X24Dp/J0uBRU9SuY3/1GjzWOvXz1Onl/jbNKp21zser7/bRstWbtXjlFr349iC9N2CS3uszUa93GaajNv1pc1ep0+s91HfIRHW16f3Ekp4DZ/1SGV9uWxb7u3jFJnV8tad6DRqrt3q8r97Dx2v70VP6wY0Pq+eQyeoxeLweav+qJTHbrLOSodff62vzOEE9PxivR9q9riVr92jPsTO676HnNWDoRHUfMlYPt3lRq7Ye0u4Dp/Tsy1Z/gA3vP0r3W8dv6pzVOm6dkjf6DNfbvcep+8CJerXrIOskr9e2g6f16DOd1bXPWHXtO8YSnA+V7mcdyguCb4/9m83n3uhlbR/U9AXL9cTz76rfiKlWf6gebdfZOnz5Vs+fpGOdM9sesxauVNtn31Cv9yfqlS6DNccSoYySYvUZPFrv9ByuPh/Yuu3UzTpDC3UsvUj3/qajdUqz9OHyDepk9bsPGq9ufSbonV4TdCy7TO/ZOuzYeYB6fTBBL3cZpM0HTwbTS9x3cfRMjh558iX16D9WfW29dXy9u+YsXa9jmaV60ep36TdOPQdN0ctvDg6Sy837jupXj7xi635CkLD5vT2eBPnlXt4Ze/H1XjaPk/XGewPV94PR2mMd6BdsP+ph892r70Q98lRXbT6UofTMQt35m3a27ifYvjZaHV7toQXLd1lnL01PPPe2tth2uP3XHfRoh65av+e0utu8vd13pHrZftm2U28Ns857pnXc/AydfxOfZ/vWE7Ydth9Ot87vTD3zalf1GzlZb3f9wNbnWzpd7GeO/BtySzIKi/XaW73177e30ayPtloHcZFu/OXTlmzOsH1xpB575lXtsyRu+ZZ9ev6tfnpv0GR16T9JL783WAfSrINubfi9FLl5RerV/X394JYnNXn+cg0YMVpPvdRP/QZP0jrrNL/Xb4Le7jXW9r3Jti2HWvK0xt5vtXp/zHTbJwep39Bxeva1nrZuZmv1/t268d5n1O7Fvtq0Z78eaPO2bbMp6j1okh60f3f/YKr6DpusNs+8YcniCuskl9q2HWn7xFDbV8brtXeHaMq81dYpzrH9upONO1n9ho3Q47a/z1q4zZK0/brll2305Iu9tM0SGj9Tku9n7Yry1Pf9Uepi89nbptf+xR6WpC61hKhYj7XrErznBwyZYuv2NY2btUJHc0r1wjsD9Lbtv/2HTtYjT7+m1/uNsQ50bZD4BJfm5RRYe/5ese1l+12HV7tZ4nBEcz/aqOdf62f78nS913uUXnm7j/afyVVf6/w//0Y/S0Kn66333rf3n83j8TQ99fzbto88r6Wb9mrwaNvuL72n3sPGarG9f9/sOVadbdl7DhujF6ydkVOW6+DxfN376/Y6Zsm3n1XwY4WfqfnQks8Orw1QH3uvd+k2TLfb+37nkQz1HTBW7d7oa/vUGC3fdFAvvTNU7/QboR5DRgXv2Unz1muPrat2L7yjs3a880vvBo+NJVxn8gr07Auv6o1eQ2272Hurcz9LehbraHaO2j71qi37aL03YFxwpvhsoZ8ZsmTcz/6SZAD4XRY+gFxKRB1sfhsiPF+/zfMWVd5ctHa81kTwdJNi/+a1RjPnrbJOx2vWMawOOgSxyzAqtHnvUd36yyd14HSxfnpXG01bskFpxbVaunKz7rWkZKt1Cm/79TMaYJ2A8da5Gz5utk7lVuqVru/rIftAHTZhgXVoZujGO5/Ux+utc9V7uF54fZJOFhTqZM5xPf5EV63ZfEpbjp7WLx/rqCMnsvXS6z314NNvafDEpeo3ZKauv+VxLd50Um1f6K5JM5cqq7BGH2/cpRsfeMo64oWxGzH9G/OSKr3yVn99MGqmzhaUaseR45owZ5ElGUf0o5ue0Kpth3S2qFKdewxRz4EzrKN9xjp/YzRn2VZNXbxCdz74vIZOXKat1on9wQ2Pa+e+0zpdUqFnrGM/asZHGjNpvp57bYgtX4mOnD2rBx7pqLFTPtKqHfv1/VseUbcPZmmEdfCf7Ngl6CCu3XFMdz30rPoOn6Yx0xZp7Mw11l6tMivz5U+z8Xl+4OlX9dH6/Rpn5Xc/2lkHM/J16HS6brmrrdbtPaus8thlJv7Em3FT5+mRtq9YR2+Bho6dr4WWyKXbdhwybqqmzVuh+R9v0TOv9Fa71/sH3/r/8oFXtPtUth6zDtgjz/XT0Enz1P+Dabrh9ue0etcJ67z10YtvDNbY6YvUf+QcbT7iHUxPanx9luuQJSi33dtWqzYdkN9kP3ryHOsI9tKiNbv1b7f+Rr2GTddQm5fHnn5bnbsP0+qdh/Tjm5+2fSVPZ/zSlnJ/lGextVWlV9/qHnx7nl5Qq+0HT1jCuFi7LQnraZ3R2as26sMPV+knt7bXvI37lJWWpx/c/JBW7T1pyWeBBo+bq05vDNPm/ad1+/3P6YQlSM+90U0DRs2w5LNYg8fP0rQFqzVv+WY99eK7euadITpdUaV8i2LbfoUlJbr9l89ow4EM9bJO/eMvvasj+SXad+CMfnjjfdqfXxzMa4bt80XlxZo5Z5nufeptHUgv1pQZc3Xnoy/psCV8fibkrl/b+rCE8w3rKN/9xIsaOHG+dYRn62d3P6H5q7cqM34ZTnFxuZYuXKG7H39XB09lWILSW8+9OVbp+VXavXuXfnTrU+pqSfSISYvU/qU+avN8F1tnto5tW4yfuVyLl6+25HqIJRTv60jJGdt+PTVy4kodTTul797YRittHtLtffbAY2+rz6gPgyR9kHWUO3cfZftvpr1nHlQPSwJHTlxo+0TfIIE9npam7/3kcS1Yu0/p5ZnqYh3xd3t9qBO2jp/u2FlDxi/RySK/FK7Y1pv9LcjQsLEzgjOAfmmaJ3vPvTpIRy0JvOmOTpZwblNuQaUlRKPU8Z3BWrn3uH7x0AvaffKszVup3rQk7hVLwLIq/DHM1hG3xO/ggcO65f7nteNYms5YB3v64lVat+tY0PYHY2crraBOh45l6OG2HTR31Va9Zon7s50HKS23QnsPHtFPb2mrLWcyNWDYJD3/5iAdzi9VL0uonrb5Sisq0Nptx3THr160936azloCPnXRat37yNvaezjLku5n7X1bavukX1Jnxwtb1qc7vKaRs1bZuGXatPmQvnPLw5aMnlVXSyCfs2TgjLX50br9uudBSy5PZelMcZHGfrhUD7Xrrm0Hjuu+B1/SqRxLECyR6mYJp7+PTuXl6cGH22vK0k1Kt2PT4sUb9aun3tD2U8d1793PqPeQ6Ro1famGTLRjpV8u52cy/LKtMkvswsdnP0aEIlx2NSJq2vGuBAA0FT6AXEpEHWx+GyI8X7/N8xZV3ly0drzWRPDtvyUZ/vjIj9fs0n32IXwiw29MrLEPPD+bUaNZS1brgcc76kRWpW6572n78M5SVmmDjpzJ0013PqRDZ0s0cuoSvWWdzM5dBumVt/tr1/EcPfRMZ7V/tad6D5uqnoOn6pX3hmn9jgOWZAxTj/eXWIfOpl+RrSFD5qrPBzM1dNocvd5juHVsqq0j/ZKeeW2Aug/9UL0HT9NL1oH5aOtJ3f/EK1q75ZAlEw06nFaoux57OTiT4U+Q8TMyfhnE4+3e0IKPtgeXaGRax3yndZx3Hj1mnSLrnGb5B3mtBlkS0qX3VO09fULd3x+hPsNmq8ew8brjoRc1aLwnGaf1s9vaKye/RhmVdXrTEpehkxer94DR6jNknnUK/JvZMr3wah9LMj7WgjWb9KPbHlF3W45+w6bo3X5j1d+SruOZ5UHH6Y3uQ/Rql/56u9cEHcy0Dm2lPwnHb0AvtyTjNX28Yb/GT7PO4Gvv66x18NMtAbv7/g6WCMRuGvbLeDyB2n3otHoPmqDOXYfqtS7D1d86l0eyi61jM0V9Bk9WX+v0t32pt9q83E9H0/N13/2WZFiicPujz1sHd6Qt5yT1GzTF5mWMNh48pSXrdqprr3F6resAdXpzqGYs22gdMH/kpu8bpTp4MlMPPvGyTqT7tqrTig279fBTr2nC7BX62V2Pq9eQqbZ9plgHepyGTVxgScYB/eKXLymjOLb/+Dfifm17bnGlbZdOWrR8u3JKzivLttPuw6e1YesBvdN/vHqNnqxBNl8/uf1ZzVq/S1npubrJkoJjRXXWaS/V0jX79Jh16jbvO6Xbf/Ws0m14524DLXFbquMZZbbOp9n6nqa+Q6boyee7qp0lTmdsvfl9H0WWNBfa+rv9vmctyci0DulkdR08UacteUuzJOInt/xGu7OLbF4rlVVZrqLSAi1fvUW/fq67ddzrNW3mfD31cn9LsmyZiir0yFOdtHzjAT35wntq06m77aNTbT1M08vvDtbHmy1BKrftavt2kSU2G9dvse3bK7j/qEffAeoxdJGyLUHfsmWzfnjLY7bvTbJ5nqbuNk+97N+ncsssoZpl74epGmT740tvfKBfPTZAZ6ryrBM9QDMWbNPpnAx97+YndcaSFf8tjbbP9daMj7YE76fJMxbqpa7DtGr7Sf3wpl+r9weTgu3T1c+82fvoRFqWrv/509p1skiZFbkaYu+Dt96brLSqCnXs3FWT5qxXeoV1wK2tEuscp2elWWfetvHQ6eo7YrKeeqm72r3UX4ez8nTrfa8ExwI/UzR51lx1sMR2nm27B9q9pUy/56GkXhMmL7EkY4olGNXxxzBXaevm7brz4ZeVYfu/d64PZ+Ra5z1Tv2n7giXbO23fqLPEpVbPv9pV42cv1+u2f/YeOsve3/VKz8nRz259WtvTcjR64jy93n2Mbec69eo3Ul0HzQwuQVxmCfADj3W2977vO1WWMGTZcaqjdh1Ms4TgWUsW/b4VX0ZLMgpLdM+vLGHbfdzqVigzu1I/vLedth1O0zud+6j3pCX2/ivTrMUb9ESHbrZcdUHSv373GUt2X9GWfZY0PPCyTmXbstkx4Z3e4y3xna/T+QVq8+TL2nI839qt0QFLbu94+CXty8zQhLFL9EaPUcEx7bVug7XLkq3g93ds/QQ31zc6Pl/4LLganwfJETXteFcCAJoKbrBtSYQONEH4QSYRTcpCkaosOVpaL2WE5iuIqDrxCE8vOaLqJ6I19SwaHaCj6ifiMo3X4rJwxK/3907gkVP5avdCFw22jsfWfSe152iGdaZ26Vn7sP9gjH8DXWcf1o9rwsyPtftIpsZPX6g2HV7XgZP5NuwjLVqxQ2Mt2bjpzkf18ZYDerPPcHXqMiD49wL74H930CTtO5Ghbn2GqtfgedbxqFBRZYG2bT+hJzu8o990eEVLN+63jlyN3u45WJ26DtGybce0YNUude07WrtPFehl66gPGmHJgXVuZi3eqJvv66BDZ4qCTnjssa6VeqfHCHXvOyGYxxWb9qrnoJHatHe/fn7H89ZB8xtsq/XB6Bl6t880LVi7Trc/+KTGzlyrcfM+1p2PvKy+oxdrq3XAb7jtaeVZZyezol5vvtlfwyzJmD5rqdp16h9cn71+917d9cBzGjN5uTbsPag7H3pGMxZu1rrtRzVk7BzrEK7TPku2xk1fqkUrt2vo2Jm6+c722mLzlV1RYh1ff8qQJRlPvaLlG/Zq/NR5erbz+0q3zm5GQb7uub+91uw6YR0nv1HYE6gKS7D2adqcVZq/dLu69p6gex/tpI2WEN16f1sNG79AUxesVztLzh7t1FtHMryNV7TXEoUXuvRT5x4TtGb7QS36eLt6DJquA+nZmrFoueYt3WbzulqPt++ld/pNtM6XP/moxNZnsQ5Z5+/Wu9tq/rId2nssI3gYwFs9hmjlpoO644H2mrNsi9bZNho0/EPNW75Fa22d3PbLF4IkI7gExBKE4AlRtn916fG+elhCsetwdrBfdes3RMNtv7q/7Zsav2i1JlqH9Prbn9E0PztjneHv/fxhzV2335LEY9YJn6B3e0/Wtv2ndIclGRmF9TYfg9XPOuhb96brlrufDM7uzJi/Vk937Gbr4H2lWWfZH69aZJ3NApv+Hfc9p03709XHOtzvDpmgM9b5S0uzJOPnv9HebL/RvVo5lWWWlORqpSUZd7d5U/vPFGra9AVq/8pA6/zWBg9HeLTdi1phSUYPS4o6vNpPH208pKVrLXm2Zdt9whLw+HIXlRZrw8bNuuuRN3T0RL669X5fvUYuCm7QP3zosO6yDu/keats/R3XqIlLNWnmCp3ILNQv7ntCA4fN1KwFay1pH6FfPtJNZyuKbR788sTFOnzmjH7w88eUVmjHCNsnnn6+h2Z+vEVZ1hmeNH2+XrT3zfZjebrjwQ6aPHeVVu84agnyEo2ZtUqnLfH86S1tLLkutvks1pCRM/Xme2NtXVXqhdffsff5Qh0vKLMkyZKzoiodPHxQt933lIbadKcsWqv2r1kC27G3DmVl6xcPvKjtR88G773JH36o517ro82WON7ziO3Pm/dapz5dne1983K/yUFH2+9F8gcEHDl4VHc++GJwJnKvdbCHjp+h2cvWWdI4yBKtcdppycBa278ebNPRkuC9erO3JewjZgXrLTM/Tzfc+qS2ncnQuMl+VnGQDuYUq09/e89/8GHQUd9ux677HnxBy9bt0u7jGRo6YZFts57ab/vvfQ+21+G0Ekuk/Sb8kuAm9BdfeU/9x87SruMntfijzfraTQ9r65F0vfN6b/WfstQSgDKtt/fNLx/upJWbfX9Ms4R2tp55aZAlymd1+z3PafXmQ9q6/5ge79DVkox5liwW6DcPPq8Rs1ZbEpGuSZMWq81LfbQ77YymTPxIC5bv1ehpy4N73JZv3B28VzyxC57+1ei4Hf5su8jnweWI8LSTpx8fFu9KAEBTF55ikTqCa5NbGKnGC5clR0vrpYpwGxdrJ7luOKLqJ6I19S5WNxxXYrxUZY0ifu21PyLTnwj00ZrterPb++r9wTj1GzpR3QaMsM7TCB06na2solr9+vHng+vz+w2ZpFe69LGO/modPJVj41gHYdBY9Rlsw7sOsM5WhlZuP2Adnn7q9sEYdR04Wq92+yBoZ/CIiRo2caF1PMpV5E9fyinRG+9ax/iFzjqZV2kJT5XWbNkTXNv97uApere/jdu1r45mFWvpum16tUtv6+xOsORhgh5u96aOnPFfUi5Xvj/Vx5Zn9eYDevWtwcE3+116D7VlGa0dh4/o4TZdddba90vAxk6bq/dHLLBO8R61f/Ud9Xh/hnqPmKAnOnVX31FztePICevkvKG8/CrrvNWoX99RGvfhMh04clKdOg9Vd1vWHkNG6Ge3t9W4Gat1IjdfvQePDRKcPn5/w1v9NHfpBu04cFavdRmongP9nobRervHSB1M9w5eYfANe0FxqSUWPbR26z59OO8jvWUdqqyKCmUW5OrpDm9o075T1jnzzqQ/NtPva9hs7fVXP1u2d/uOs87XdO07navn3+ilHgPt9fBplti9r6c697P1VaC2z/QIbgResn6rXrJ10nuw3zczJrgX4HBWlgaPs857r1HqP9TPjozW7I+22X5RHk8yioIk42e3PqLulnz0HjxOr73bV6usA3kqq8SStGHq2mu4+g+ZbG33sw7hVm3cv8eSla7KtE598ChPa8d/38QfG7zOtunr73wQ2y59PrB1MlTzFq/RM6/3U49RkzRw0Dg98ORbmrxyndKtE/mv1z+grh/MtOkO02vvDNS6rcct8T2pNs+8qaziWkto5+v5V3pq2Zo96vBSd0taxmrAsGl6yTq2L7w1RGf9zJYlnYX+9ChLDtq066Idh85q5OiZ6j9umtIrq5WRVqT7H35OB3I9ifObb0tUXJynXbsP64H272jawlVasOAjvd59pHUEY0lGpze62fY6qE27T9m/BwT7YY/+k2y7DNKBsznBN+J+83eBrb8Dlkw8/Mw7mjFjuQYNHa/3p34UnCUszCkM7rl4s+f7tl/YuO8M0fS5q3Umt0QvvtlD3WwbDRw6xRKAYXry2e46W1SiQaNm2LL10dptuyxxedESOUuMioosEflAC9fusASpRHPmL9O7A8bpdGFNcHbrTUvs+gybaO/DgZo439rPsM7v4y/qYFqBcm2/mmAd9d6DJiqj0u8nGKfnXu+vTYdOBDcol9jx4OTpk3rBEgu/Z6b38Cnq9E5/2172XszN1KPPdtWuE6dVaAnKh/PnBfd/+CVHPd+fYvvXBxo4fKpe69xT3e39FHTqbVt4gl+Ym6e+w/1M4kj1/WCiLVNfrdiwP4hX3x6kPoMmq1ufUXq331Ady7QEYuhUjZxsxwubJ39f/Pqxl7UjLU0fr9yiJ57tpvnrt2jEqIn6YPwim+9yZeSV2T45Mfiioq8dw16yNmcu2qyjZzL11AuvB5fXBb/mb/tlob+n/F4Qq9N72Ch17zNGX7npEW2zhGSgHTtGzVtp26tcabZdevT3e1OG2P44Pmhz4YpdOp1ZoM5vD1OXnsNs+4zT86/20eipS3UmL1+/ur+DXuw+2tb/OHWxbTRl8WYdyEnTO28Otn1mqr0P/IziQO21RMjvfwt+08T2m+Rjdzgij+GXMaKmmRzxrgQANBX+ljxVNPo24yKRarxwWXK0tF6qCLdxsXaS64Yjqn4iWlPvYnXDcSXGS1XWOPwm1bLgG1HvZPmPVW0/cFzTrWM1bsZ8zV+xUUfScu0DqCp4YsrcxSu0YcsBTZyxQIvXblZaQXHQ8dqwfY8mzFyg8R8u0frdR4Lf1fDHs67btd865ws0ee4ybTt4MrjkZ9O2vdpgdfxJNPnFhSqzxGD91j1asGarDatRQYklPsVlWrPjkEbNXKppcz/SrgNHg45Bhk1r+cZtwbyt2LRbC5ZvVHpe7B6CfOu4+28m+I8IrtlySONnLLLOxQodPZttnbdszV6wOXgKjNfZvGefNmw9YZ3hAi1bt8k6rMs05+OVWrF1v5Zt2qsTWWmavXidCqzTlFVeqQ3rd2jzviPad+iAdTamaaB1+AaNn67bfv2SraN9trxlwe82zF64WuOnz7eO71adzfUnXVVY52mnDVugqXMWaOfBs0oPniaTb51Z6wCXFGnhmo06fDpNew4e10fW0fLLM/JK8rVwyXodsU6h3xBa4MmgbSt/ms3cZas1zqYxY+FKHUnPCy492rDjoCbYsJkLVth6O6iZyzfoTGGRFiyz+cjPUXphoVZvOmDrZJZmzFsVnE3IrCjW/lMnLLlZoQkzZmvxip06nW8dCT+7ZdPzM0N+udRd9z+juUu2BOt8tXVwM2zb+H5y5GSGZs3/2Ka7QCs27rIOZqmOZp625GpL8NSuYN/yBKMs9kvhOTbO2i0HbR4W2/61JFjmtOxizVq2UWNmz9WK5eu11BKGdZYQZqdl6kc3P6HZK/fZfjVL67cdVLYluadyMm1e1tq+WKl9x09r0szF2r7/pG3vfcE6/tDWybptB2ybbFearUN/qlVhqSVzlqTNW7RJJzPztG37fq3evVeZVbacucW2X6zSMd8v/L1i81ti4+VkF2jSonVabNvm0KH9Wrphd3CZjD+edPEqG3Yyy9ZBrdZvP6SJHy7UlJm2f++z/cmSqUxbd/5IVr/5Oyu3SDOXrtayJZtsH9+llfuPB99aVxRWWqc3Q7OXrtC4aQssedxu27Y06CRv3XvE3l9LLOlYqo07D9r69CdrlWr34TO27uZrh+0nUxbaOvDfhSjO18erd2rvqWybZrH27T+ilZv32HulTkfTczRnyUpbf/O1cNUmHbf2c/PLNGvRcp3M99+0qNTOPYe1ZvNOZVjCsefYQY2z5dh+3J8CV6niomoVlRRonS2jP/Fs2sJlWrtjv+Z8tEFni7M1x5LoU7m5lmRU2ftzn1au2xms78On8zRt/iJ73y7Tpi27tWzXcfl9Pv5jiH7MqbA2D1uiPcvW7/hpi7Vyg22LghplFdRq7Wbfj5cEv+9y4PQZW8ZKrdm2Txt3H7X1Vm37Vb4+tLKjRTk6bcelyXNW6aPtO7Rtx06t233C9jH/scIqHU+z97sdq8bNWBhcguWPkE7Lz9f8j9foTEF5kAjmV8aOM0uXbVbPwTP1/pipGjpqvr7/qxe0PyNfW9Zt1rpDdsyydVFoyZEnKTPmf6QJHy62Y88e+SOscyz527H7jCbbfjhn2dIg+dyy94QlGdl68KEXNH7BBo39cL5W2TY6nl+tM5V52rr5sCZ9uMy2yxJt3OVPovLH3VYF7+8LP3wYHU2P35c3oqaZHPGuBAA0FXVgiYqog0tzkWq8cFlytLReqgi3cbF2kuuGI6p+IlpT72J1w3ElxktV1iis0xRcahTU8xu9rYPk32hZ+PXTfp1xrnUigh+pKi22zqd1eO2D3J8P75c7+bfe/oNXHsHTqPxeDr/eOeikxqbrHQWv75eu+C/xFvm12Bb+2Ea/IbfUO0v2QZ5dWh904optOiX+LbQlHFll9TZ/sd/I8G/RYvNWGXTUYpcY+A3KfmO0fUh7klFhHUSfr7LaYBp5Ff4UGf8G1cqKG+zfNl/Wwc8ptU5Wcb0KbBx/nn1+SYONF/vdA1/u3LJsq+udLEuirJNfbB1k7yjtObBTL785yDolk/Te4NF65vXB2nvSn6Nv7do8FgSP6rTOqHWCY7+I7tfNW/g16tZp998nyLTyXJvPElvWotJ8W1++nmxcGyer5JwlFdYxtvktLKkPkq6ceIe1wDqCwW9NBOsiNj+JJ/YU2DL6j6YFZ6Ts35m2brKt05lv68+XN9emk+fzVu7f7vu6OWflsR99C35Z2rafd5o9ofJtF9z4bfN02DqvDz3xcuyJPL4/BE/A8W3uT23yfcHq+/J5B9znr6LAXp+zNvy3A6wdSzD8G/0Cm//YDwraNrZtk+U3FZd6AuLr27ZzRZHKbF/IKalVeqW1n56l2+55Xidyz9k82z5ZUmN1bV8sL7Dt7OvV9y/f72yeLPEMfvPAE03fz2xb5ZTbuivPs+1fYtP29ePLadvfxiuyjqXfe5FZWaAy+3e+tZ1eVRusY08ySq0jW2JtppXbOrJlKCnNtuWusvZ8f4pty2CZg/Bp27zYevDOom8Tv8HZ3y/Be8veK/7jdqV+NsWmfbrKltfKygusLet0+/vNf5wvt6TO/vo9UH7mx+bf6geXqFhbnhT7dvXL5YKzAf7ggDJbx7ZdC2y7Bvtuhb9PC21/9XVs82X7mE8/9lQy36Z+qVKNLbutJ5u+X1rl7RdZua/HTH9t+6QnJ+n+KFUrKy6qVFGZrUNb775swSOifZ6snTzrLAf7k8+v7/e+na1Obqltf5u+/9aHnwEo8mW29Rh7apJtC5tOuSUowTHCljff/saODX4s8nVry2fzFLy3K/33M/xJdz7M9i9/z/uPW9q6SKv23yHxhLhBGX6JmyUuwbGquCZY3uCJefY3+G2K4D3tj2S2ebXjge9v2cGxy17b9ps7b61e6zJa/YZO1nu9J+rlD2bolG3/ssICna307VStQmsjP3if+rqNHRODH0z0X2Mvsm0XvAf8TKq/x+otyUhX26df0YZD6baubXzbnmnlDTpTlW37lq1Pn7egrdixNPj9kPj2Sj52h6PRsfsKRNQ0kyPelQCApqIOLFERdXBpLlKNFy5LjpbWSxXhNi7WTnLdcETVT0Rr6l2sbjiuxHipyhqFdzKCD3irZ52NoENnHZ9YshH7IAweaWrDPcnwD2+/ydo7tv5B7fViv5JcYnX8w9w6NNYZCL6RC+4j8E6UTT9IZPxD1D6sg86StWF1/X6QIv+wD157x8heW4egMH4PgnfYgx8E8+n49Kzc5yt2aj82LOjMebvWTp590AcdPO9k23R93nNsHoJf6bYOSCzJ8M6AdV6KvZPjHTifvnfw7N82396Jj3XMfX6tnrVX6PPsZUV5WrR8U3Ad+fDJM7Vm21HrMHunwTu8vpzeOY+tn6DjGw/vPHknK/ihOh9m81Bk9Qp9vnx+fVlsnGy/T8NeB9/+W+cm6Fj5drHl9jqJbRNsj/hfX89Bhz5Yx/baIvZ0ML/EyjuHnkhZJ9umm2+dvNhlK97Z8sTB6vg8B/Pm04pNw9enr9ezOYWaMnup0vP9Mg5PbGId6GBZ/YEBwb7j68aW2TphwQ8Q2jLE9jmv5/Pm8+GdPh/m8+Odq3JbVuv4BR1tmx8brzh4bYmWtV+QV6hxUxYrvdA6576MPj/x9ZZf4evS2rXhvq59+8batun7tg62u03DOqT+I4Demc+3znqBLXOerSv/ITj/wTr/Mb0iH9emmW2dSU8CfF0XFltn3aYV3Efgr8v8V8KtXe9oeucysW3tb5Cg+vaJvyeCfcTmK1iPvm6C7e3333j9UuvAx8qKLfkIziD6snkdW/ex5fP1FB9mf4Nr9IMEycf3ZfPl9WTG97nCoHPvD22IdVrtfWPrI0i2/D1o66HQ5sd/XTuxHxZ4QubLHl93waWSNv/Ba9tP/OyjJ73+PiuyfxdYMu5txY4X8f3Q5iW4NNHn2bertV/g4wfvV0sCgvVv+5PNv79/Mj750iG2zYr8TFFwbLF587++XN52PIJ/e8Lq+1Kwj/p2tde+7LY9fftmV/klkrZ+bF/zJNzn0489nqgEx5qgLd8mvk59u9h729etL4slqcEP7tk8+XvuZFqBpsxapSFjpmvijGXafiovONNRVFwUfJHiv+ETPAnO2ozNrw3zfdD3RT92+Xs2mI7v+zbc6mfacWLm3KU6nFlo0/L17EmqDbfE1veFbD+++fwF7Vq5txmPxDE7KmLb4cpF1DSTI96VAICmog4av8vRmoPkpcaVbv9S4nLMS7iN5HZSlXnntfHrC8Njnbzmxms+/MM76LCGxgs6Mkn1Lhax8f1vdHls3hPz5f9OvE78OzE8XP/C3wvz4699vORIlDeOxHIllu1CJJYxPE2PRL3k4RePpussMa/+N2o64WGJuuE6ifDhTcuit1FyO1HTDpdd+HesEx17HWs7Md3G9S78+2LhdcP1Y/MV3pb+7+RtlNj/gkQ4/jpWv7m4eHlimsHZOPt7YR6SI7mt5GXwuLBeYvMWm8/EdMLLE3tM8oVxY/++0F7j142nE+tYx9oLD49FeLrJwy/89flLrMfE8Oj16cPCER7WuF6wbPGzaRe2adN6ya/Dx6jGZf7aE9dYe56E+/CWtBmLRHvh8tjwT/ahYLqemCTmO1Hvdy/iXQkAaCrqoPG7HIkPjegPj8sTV7r9S4nLMS/hNpLbSVWWKq72eMlxOdq4EvHbOl/Ehfi8baPw8nyaZbocbVyJaO18tXa8yxHhaX8W07+cEe9KAEBTKR9XlypSjdfasnCE6yXXTVGW8uCdYryUZcnh7SaiSVkorkpZC+clOUL1Uq2zVGWtbTPVeI2WJ3m85GiuDYtmp+2RYryUZeEI10uu29xwiysyX/HhfllKZHk8gnIPn3bk9P2b1sS/w8OTIjH805RdSiS1EVx+U+rfiPswX5bY8CaRNF7Ly+LrJ9F2qrqtiVRttrYsVTRanqRlalI3FEllrd53Wxqp2khR1ur58vqJaFIWiuSylka4jaR2wvPcZL5TjHdJkaqNVGWpImK8eFcCAJpKPKoudk177PR9SyLVeK0tC0e4XnLdq112KZGqjStRlirC4yVHqnqfZdmlRKo2rkRZOML1kus2N/yKlsX/Bp3vpPJEeB3/69ekx65LTy738eP/DtqM1UlMNxGNxmll2aVEo3bi85RV7Nf4x5bF59mviQ+P4xEe71LKwhGud7G6LY1Ubba27FIiVRtXoqylkaqNK1GWKlo7XjjCbSS309qyS4lUbaQqSxVR48W7EgDQVLPfplwkUo3X2rJwhOsl173aZZcSqdq4EmWpIjxecqSq91mWXUqkauNKlIUjXC+5bnPDr1TZ/uMntG3fARVUVMVuIE0qT4TfpJpd7L+AvM5eN76e3JOTjTt368iZNC1dvdY68fEbZUPTjZp+a8suJcJt+DJ4suTLuW3/AR06dUansnN1Jic3GN7ceOHhFytrrt7F6rY0UrXZ2rJLieamfaXKWhqJebqc005VlipaO144wm0kt9PaskuJVG2kKksVUePFuxIA0FTUQaMlkWq81paFI1wvue7VLruUSNXGlShLFeHxkiNVvc+y7FIiVRtXoiwc4XrJdZsbfqXK5ixeopETJgZPD8oqKlZGQZH9jT11Jxw+7Gxuvtp3fFHZ9m9/8lK47sChw7ViwyY9/XxHpeX5o2fLlGntZRX6U7YqrL4/1rZUmfY6x/76uP46PG8+PLu4xMoKg/aD4T5tG8fDp+N1fJoZ8dexKAvKM63NxGufjrfj//Z2vF0fL6vQnwZWobVbt2nv0eOau2SZPlq7Pt5GUTBO8nxdmE4sUpWFI1zvYnVbGqnabG3ZpUSqNq5EWUsjVRtXoixVtHa8cITbSG6ntWWXEqnaSFWWKqLGi3clAKCpqINGSyLVeK0tC0e4XnLdq112KZGqjStRlirC4yVHqnqfZdmlRKo2rkRZOML1kus2N/zylcXCO+/+Ww6Tpk1V3wH9dOLkcQ0aPlwjJ03VsHETdMYSitgZizLtPXJUw8eN17gpU3XjL25Xem6e5i1ZqhE2bPTESTp08rS6du2heStW6u4779XJnBwtXvqRhk+coFFjxmrHwaNau2G9Rk2cojmLlmjOwoU2jYkaP22WTmbl23zFHhW6fssWTbD5GTZunKbPW6jM/CKt37hRoydMsOlM1d5DR7Vt504NHz9FU+cvs0TEl6FY+48c1KjxEzRi7ASt27ZTu/fv0whbjpFjR2ne0qVKt8RhyOgxGjN1pkaNG6UjZ7K0bOVH2rjrgB57+mm9+MY72rl3h8ZNGq/hY8fbtBdZgmTrrcIfkXtp6zoc4XoXq9vSSNVma8suJVK1cSXKWhqp2rgSZamiteOFI9xGcjutLbuUSNVGqrJUETVevCsBAE2FDyCXElEHm5aUXekITzt5+lei7GrEb8u0k6ff2rLLFanaT1WWKlo7XksjVfstL/NHalbKfzjMf7xwytRJ6t+vl3Zs3aCf/fznGmKd/18+8pg27dkXnH3w5//3++AD9ejTV8NGjdb1N9yoPQcO6ulnn9PQkaP0znvdrAM/Vu+9012zVq7Q/bfdo6M5mRr2wRA99/oruu/ee/T+6AkaPuwDPdmho2bOnqvfPPyQnn7+Jb1uicmBU1mWKFQpv7hUo8aOtnaf0eDRI9W+0yvavH23OrS3JODll2x4J/Xp/74+nD5NDz7xjCbN/UjBIz2L8jRocH9169FdA94fqvEz52jl6uXq9Pa7ateujX79yCM6fPqMfnTDDRo8ZqLe6fK6JVKz1G9gT0smPtajbZ/UC6931eo1S/TGmy+p/bPP685fPaRjGZZkVdRY2Dq0ddD8+rww/GpEeNrJ07/aZZcrUrWfquxyRKr2W1t2OSLc/pWaxtWOqOWJdyUAoKnwAeRSIupg05KyKx3haSdP/0qUXY34bZl28vRbW3a5IlX7qcpSRWvHa2mkar/lZR6xJKPAkogpUyerX9/e2rZlgx5p00aZxeXq2PlNLV69NrhkyX+Z+AHrqO8/fERnMjN1+9336KOVq9T2mWeUU1Co9Zu36KEn2+rdt7tp1ooVeuDO+7T79HH1eLebPhgzUi+99KJetWRi6JCB6jt4uLLy8vVWl3fUY8D7evnNLlq1ZU/ww2v+o3YjRo1U30EDlF1UpFe7dNOk6bP0ox9+X8NHDFefgYMtoempGdOm6O3u/ZQZ/OJ4hXIK8/Twow9qx66dOp2epQ8Xf6zxE8eo99CRNs1BuukXv9CeI0f18zvu0JncQm3YuFrtOnZW3/49NHPBCvUc0E8TZy3Sh7OnasDA3kHi9LNb77TkJyP+I2+xsznNr8/G6/pKR3jaydO/2mWXK1K1n6rsckSq9ltbdjki3P6VmsbVjqjliXclAKCp4GbJRIQOJkGkLLODTCKSyqIORJ9EqjbDEa6XXDe5rFGE5itp+uH5Sp63VGVN2gxPL1wvqBuKy1TW7Hx5hMdLjuS6zUXUuPEIT7vJ9P11OEJlqcdLEeF6yXWTyppt/yJlKcPrJ6JJWYporl54uEXK+UpMN6Ks8XixSCQZk6ZOUZ9+fbV122Z1ePFF61RX6XVLEDzJiI1TqlfefFNjJk3SnMWL9LNbbtWmHTv0aNu2WvTxx/pgxAh1tvpdu3TXvFWrdN/d92nT/j266+671a1/H7Vr/7Q6vf2ehg4dpCFjJygzP199BvTXm9176c5fPqDJcxYr1xKbIuvIjxw9Ss916qRFy1eo3YuvatmqtbrzztvUvWcPdenVR8PHTdT06VPUo//7wa9Ue+e/oKRYL7/6ikaNG6cP5y3UgFHj9Ozz7dXxra7q1fNdXX/jDZZkHNEPrr9ec5et0ODBg9TnA0tm+vXWjAUfqd/gIXqv/xC9/uZr6vjic+rRr59+fOPPtffEaVsXvvz+xK1LSDJSbL9GEa6XXDe5rFHEt3EiGo3XfFl4npvMt79uFD4sESnKwm0E7YTiEsqanS+PT6YbUdbSaOW0W1vWaHrJkapeqCzcfjCNZuo1iXC95LqXUhaOcL3kupdU5ssRj/iweFcCAJqKeiRdIlKVpYpU46UqC0e4XnLd5LJwhOslR6q6qcqSI1W9z7IsOZLrNhdR4zYXUeNHRarxksvCEa6XXPdylbU2wm0mR3P1wsMvVpYqwuP5h7/f/+BJRn5JmT5evUaz5s3XwSNHNWzseGWVVmrCzFnauHtvvANVqtUbN6rXoIH6YNRIvdi5s87m5mjQiOEaaNGtfz+t37FTk6d/qI179qpHr946dPa0evbro0Ejh+q9Ht30/rjJWrxkvuatWKWsokINGTlc/YaPss7+EG3cezC4P8Qv3Ro1Zoweb/u03h8xWgNHj9eZnHxNmDhOg4cNtWmNsuRjlVavXqEZc+fZslQHy1Fk465as069BwyyhGGYJluiMWnKBPUeOkpDhwzQy51f175jx/SdH/5QH4wep969e2vnoWOaPXuuVm7ebonMOvUYNFQTJk9Sv4H9bZ5HqGPnN3Tg1Glbfr/nwxKMINGIXp/h4RcrC0e4XnLd5LJwhOtdSlxKO6nqXe2yyxGp2r/SZcmRql6qsnCE6yVHqrqXUhaOcL3kupdSFhXxrgQANNXom5b4NxOJSFWWKlKNl6osHOF6yXWTy8IRrpccqeqmKkuOVPU+y7LkSK7bXESN21xEjR8VqcZLLgtHuF5y3ctV1toIt5kczdULD79YWaoIjxfc8P1JklGuM1k5On42Q1kFxTp46qyyLck4fDZdZ/IKrL6PX6qcoiLtPXokFseOKrukWGcs0di8d4+NczJIXI6cOauz+QXabx367NJia+OkNu/ZoWNnTmjPKWsv/aSOZ+dZ56NMabnZ2rBnv/afOKHsYL5KgzMSY8aP17BRY7V97yGdyC2ydiuVl5+jPQf3a+fhY8Gjcc+mndap9DTllcfmv6i0QgVFZdp/9IS2HzykNKuTm58VJC/Hjx3QQZvf41b//ocf1q7DR3XsmE3Tlun06XSdyslTRl6Rtu4/pNPpmdq5d592HTms/SdPKL0gX4UV1rbfl3IJl0ulKgtHuF5y3eSycITrXUpcSjup6l3tsssRqdq/0mXJkapeqrJwhOslR6q6l1IWjnC95LqXUhYV8a4EADSV6oCSqixVpBovVVk4wvWS6yaXhSNcLzlS1U1Vlhyp6n2WZcmRXLe5iBq3uYgaPypSjZdcFo5wveS6l6ustRFuMzmaqxcefrGyVBEezx9Vm0gw/ExAnnXSgxuoPcqr5JdLZQf/tg6+fyNpHXJ/ClWuJQJ5liB4kuD/9o66/zsnGF5hyUJsWjnl8eHlJcqr8MfbFimjolqFpQXKCtr3R8qW2L+tbT9DYH/zrX5haYnWb9qsDVt32PSqlVlWE3zTWVRaqHyrH5u3ChWVFKqwzB+LW2rj+OtK5RdbG5aQeFuZ9reoxKZlf0tL8lVg7WYUFGjclCnWRoWKbZmzbdyiotg3qX6pli9vgYWvmxxPqoLp2XLb/PmZkrySz0eS4ZepfNJWfHjsF9Cb1k1EePhnUXY5IlX7V7osOVLVS1UWjnC95EhV91LKwhGul1z3UsqiIt6VAICmUh1QUpWlilTjpSoLR7hect3ksnCE6yVHqrqpypIjVb3Psiw5kus2F1HjNhdR40dFqvGSy8IRrpdc93KVtTbCbSZHc/XCwy9WlirC43nnMhFeFnQwbbgnGnkV3pH3m53t38EP1/lfr2uJgf3N9X97VFhSYcP8l7I92QhuwPbwDnzwOv63wn/4rkSZliDkW8c+K5hWvCMfH9fH++SypELr3Fun3x9pm1VWHcybJzj+lCu/CTvbXhdYOz4sNo6fafCb2C0hCubbp2v/Li5WttUvLCm2+j69MvlvgHh7BZ5YBWcofHlsni1B8WUusHkM1ovNe06QPFnYdAri66y59RkefrGycITrJddNLgtHuN4lhW8TC19mP/tTZOvZh2faukj35bW/QT1bX59MK2J6qeblSpRdjkjV/pUuS45U9VKVhSNcLzlS1b2UsnCE6yXXbVLmxxH7m+/lwesLkVzXI96VAICmog4aiUh1ILoSkVlQHBzYPAqsg5H498XDD4jNRVR9InVErcdERNVPRFT9RETV/zxF1DJ7RNVtSUS11ZKIauvThycAUcPD4WcSEuGvWzKOR3icWFwYr2nZhfhkeDPln21EbZtERNVvSZRZwhR7WpifnanMKVZ5ZqEK8oqUZ5HviaMlGwWWkBX6MTVISD7N9H6bInkdhiOqfksiqq2WRFRbn5OIv9/yim0f8vehJfLhiPrcjnclAKCpqINGIq5mkpGWm6+hI0YrzxKNyqpaVVbXqaK6NojgdSgSwy+U1QRR4VF9IWLDm45zYbzLVxYefiXKKlKVhYZ/+rL4umyyHi+sz6bjfJrxGg+/ImWh4cll4eGtL2t+ucPjJI+XuixVm9HDY2XR7cXavPSyq7ffNS0LD78SZVd22WxbNNk2iWg8TuPxosvKLUpralRdXqOy6mqV1FTo9JK1OtR1tA50H62TE5aooqJaObXVqiqvDuoV1tZYvabTC0+r1WWh4cll4eGtLWu6baLWYywajRcaJzZeqrLoNsPDo8ui2wwPT1V2xd9ToeHJZeHhUWU+ricXnmQESTxJBoBPI+qg8Ul4cpGIJmWhuAxlx86m6/vf/zflZOfpXMP5S4xzKSKqPpE6otZjIqLqJyKqfiKi6n9eImp5ExFVvyUR1VZLIqot4upH1LZJRFT91NFgUX3e/l19TnUNDfbvWm15a6CW/OmPtPjPfqzNd76iusp6FZy39qsagnrl9u/qc62b3m9fhNdfckTVb0lEtdWSiGrr8xG+nxX5pZFJyUUioj6/410JAGgq8Ri6S43EI+6Ca6IvQ9lRSzKu+/o3lJebr/N2oNM5XUJ4/eYiqj6ROqLWYyKi6iciqn4ioup/XiJqeRMRVb8lkdSOdTA/ieSyRhHVFnH1I2rbJCKqfuqwfEFVNur5Wu8MNqi+oVY7X+qjVb//ba3+vW9p803Pq76iTsVW2et4VOq86oL9JbrN360Ir7/kiKrfkohqqyUR1dbnI3x3KQ4lGX5G45N/e1IR8fkd70oAQFPhswmXEqkupWpNmZ/JuO7r11mSkWcHOzvS2dHufDySD/KJ4Z+U+SewxfmkCIZHjPPJeJexLDw8ssz/2v8uRAvHSwxPVRYa3pqyxvPlEbEeE3EZxgvGjZiPK1YWGp5cFh5uAyxCyxMus2h2vKAsernD4ySPd/GyUHvhGYsPT55WbHh0exfavLSyK7nfXawsPPyylvlf+9+FaDpeeJzWlTXdPolhyeOEx2s8XxahsthZCYtzDTpfX6sTo2Zp5+0vavcdL2r/2yN0vrpBVWoIkpDzVq/Geo3nfNrNTCsRrSoLDU8uCw9vbVmT/S6+Dhuvx1g0Gi80TjBeqjIfNx6N2kuKJmXNtBkenqrsir+nQsOTy8LDo8p8cHNJRvA64vM73pUAgKbCHf1LiaiDzacpO3Y2TV+/7jrl5uXZgc4OdvYJ+0n463A0KbMP1kT4h2wigmHxOuFxPhkvHpejLDw8qsz+2vH7k2hUlmq8lpSFh7eiLDxf/ip6PXp4p+XTjxdExHxElVl3qdmyRsNTlYWHpyqz1+FlalQWL48cz5cvcrn9tf8XHyd5vPDwJmWN24zXCCI8vNG0kqcXbi9oMxSXoyw8/EqUhYdfzjL722g7+3CP5sZpVVnUtklEqH7SeOH5CuYtXhZ0BOvrLXmoD5IM2b8rT2eqYMfhIEqPng2GNZyvV/25etXZ9OyVjefTDk0n3l6jaE1ZePhVKYuvw0brMR7NjROMF4omZT5uPBq1lxRNynzceDRqLylaUxYe3tqy8PBLLPMjDUkGgMsm3NFPjsQj6/yUqD9DP/YcfT+4+OMm/YDjz8tP1I8Nzy0JHYS8zJ9wEmov6iDl4UnG1yzJyPEkI3zga1EkfRB8EqEO129FeIcmEVHln1Ukz1fUuvRIXp+tHa9lYV0qC2vbJuDfzgUdqPN1sQ9H/9Ytqf7lieRlakn4f1HL7dG6ZW/aZvi/8PDk8P+i2iMaR2u286VEqu0UVT8R4fkKz5u9aqiz/b/W3gfWRoO1VNegSntzVDbY67o61dr745wlGOfqG1Rr9Rss+fVv3y+08bsc4fUXjk+zfFHtXSw+L+szOjzJCN+TQZIB4FOJOmgkosATBvvrz2bP8rA6/jz6vCDJKFF+qT9yNvYc+uDZ+P6se3/mfVBuCUeF1a/wJMV/CMufVHFhWsnTC85kfP065ebmfnL6NhxhUeXE5y+CJMM3vWcaFg3nrCN1ria4FOS8FUSNQ1zdSBZV51qJsKjyTxeWZJyrteTB0gdLLBrs/VBXXK2q3FLV5BTrXG6JKi3JaLCEQzXnrJa9X2yWfDQbPakt4tNEWFT573J4osGZDACXTdRBIxHBj17ZXz+T4UlGttcLhpcpuyBPG7Zu0sSpUzRoyBD1GTBIAwcP05gJU7R87Xqdyc23JKMy+EEtH9/ba+4g5UGSQSRHcJGQb3pPMqzvVFVfr6pz1pHyBIMk47cikkXVuVYiLKr804V1/843xO6zsDfF+Zrzypq3QfvfHKajrw/WidFzVW/vj+B+jLpzqrZ58CTD3zc2SlJbxKeJsKjy3+UgyQBwWaV6TG3wC7721389OPg1YEsW8kuKlV+Yr9Hjx6ht+3Z6ou2TevixR/XI44/psTZtLJ7UE0+3U58PButkTp6NVx2M/0l7zUyPJINIDv/Asz9Bb6nOOkuLVm3SkfRc1dX7mQy/3rzpOMTVjWRRda6VCIsq/9RhyUWdtR2c3bMkY89LAzXvT/9NS//Ld7Xmzuel6gZLQBqCx5BWWZUGv94quN6QY+bljLCo8t/lIMkAcFl54tBc+KVQwcGkvNKSAr9MqkyFxQXav3+nfnT9T/TOe901d+FirdmwUeu3bNHaTRu18KOl6jNogH58402av3y1tVNjUWXjl9n4JY3aD8fRtNRJBnFthp/K8OvMS2rO6YH2b2n28m2qsQRDNiyqPkF8XsPPSvjlT55o+D0ZB57voxV/+C2t/IPrtOXmDlKl3/jdYEnIuSDJ8HuZrvUzGWFR5UTjSJVkBPdo8ghbAJci8W1E07CkoNySjOCAUqWc0koVlJaquDhX8+ZM0fd//DOdyshVrt+HEdz07TeB2wGpvEwZ+dl68Ik26tJ7oLJL6+xAVB0kGfmlRUG9qOld7EwGce1FcK2URcO5WmWWVun7d3XQsBlrVBvcCV4TOQ5BfF4juP7Jwu+38ETi8LO9te73v6mP/+g6bb6pvc5XeoLhNyfHznjYP4OzGf42imrvWoiwqHKicXAmA8BlFe7oNw5PMkpiSYYnCdbJKywpUWlxjpYtnaNvfv96bd5zWGfzS5VZXKEsSzSybJz0okLtPXJAt913n/oPG2MJhiUZpZ5klFqSURi0GzU9kgwiOYJvbhv829laHczM09dvfUa9xi5XTXA3a1XkOATxeQ1/fKrOxe7L8EfUHm3fR5v/729p6Re+oY03W5JR1aBaG+6XVXli4e+f2tjbKLK9ayHCosqJxkGSAeCyCnf0G4efmSi15MCTjPjlUiWlKigt0onTJ/Tr3zyo9s91VM8BgzR4zDiNnDxVQ+1vn0Ef6LkXX9HP77pPG3btDW4W91OqsSTDn0hlBytLSPL8oOV/7bXHcUsy/BG22ZZk1NvBzm/6Ja7tCE5kNNSpVvVae/Ck/unmduo8eL6qvCMV/OxY9HjE5zf8G/zg23r7G7sZOtFB8m/sfZ+JvW7wH6yL/zvx/P9EJH63JfG6zna04JgT1PU2rX3b7/wyvYZP/ouNE4znHfeg836hDS8Pv74wX00jXO9Swh9L66cmPMmotfk79Exvbf2/vq1lf/Sv2nbjM2qoqlelzbstTHCplM9j/MFske1dC2Gr4ZNILqu3of7XNsknT+EKD79Wo6Si2j7n/WmQF5ILkgwArdI4sWg+YtdfesJgBxc72Gxcu1pvvdFZT7V/Wo+3e0qPPf20HnvyKbV9+ll1evltzZy/VOlFRcquKFZOeXE8ySgPDl65RaVau2mrVq7b+EnMX7xU//K1r+psZoaq6mpVWVur6vo64hqOGovauhqV1ddr1obd+vsbn1KHXlOC17X1ZZHjEJ/vqKyvVpVFdV21amzfqPXfh6iz/aGuwTreDbbP1Kvajx21sbIaK6v2p5IFkWinxqI2eO1RUWvt2jGnysarCcarVm2tTaOmyso97N9BxI5JsbYa7N/eduM2E69j8xQdF8Zpefh8lljiVFfTYOvAhlVXat8zPbX5//62lv/BN7X9p8+oyo7NhQ3VaqiOzWOlRV2trZNWTvPzHL4+K4NtVm/rx/adWkve7K+/jg2PHu/zHr5eii3JKCyrDJKK5GQjqm8Q70oAQFNRB42oSCQZ/gN7fgN4SWGhzpw+peWrV2rclIkaMmqkxk2aoo9XrNWRkxnKLi5XVkmJcitLLcmwv35PRvxAlZ6Trx59+qvz2131Rjw6vfKqvvTP/6yTZ8+otLJCJRXlKrO/xLUb5fEoqKrW0Hmr9Xc/a6uHOw9XflWNDS+MHIf4nEdVmdIyzmry1MmaOHmyJllMtOPO5CnTNH/RIh08dkJF5ZUqqay240hV8LfE/pZWVgbHlcgoL9Wevbs0ZNgQ9ezdW8tXrVJ5lY/j5aUqtWkGEbTh4WVV0fMXj/KKqmYjqv7ForSqUjmW+FSU2/LYvyvLSrXr+V76+D/9QIv+yw+04hfPqNSGZdeWqcqX3+r4cnv9sorKyDYJ/4yJ7SvFlTXBX38dGx5V//Mfvn97YpFIMpIjqm8Q70oAQFNRB40Lkbh/Inb2It+SDP8BPr9k6vDR4xo5eoxefv1VtWlnnb/HH9cLL76izm+9qxHjJmrPkeOxXwkvjyUo3k7iQJWVX6S5C5doxux5mjFrbhBjJkzSv3zlK0rzMxm1NcE3kcS1HVXVHtapqq1Tjwnz9b9++pTu6zhIhdV1qrHOVNQ4xOc7aqortGvnNn35K1/WD374I91w08914403W9ykm275udo83V7rt+1QSU2dymrrVW5/g7OiNVVBVNbUqMJee/hxpqraOpnFeXru2Xb6yle/rJ/ccKNGjpugihqrY1FVU2lh41nd8HhBe7VVsTJLgittX620fbWqxqPSyr2OT7dx+D4dtVwXC59muZ+ZqYotT6VN5+zcFTrwyvva9/r7OjxytpVXqaDOpm3TKLc6Pr0ae68kzuwQjaPGtpFvrwr7W2av/W9ieHLdayX8bJ4nGIkzGE3OZPhneSLi/YR4VwIAmoqdoWguSoO/wS98F1eo0A4ohaUFys5LV+cu3fXQ4231dIdn9NBjD+ur131dN916m9o/10kPWsLRqXNnHcvMit+TEbt+M/mgFf738TNp+vp131BObq785jOCaDh3TvUN51R5Xnpl0AT9480ddOtTvVRSd95K/cr06PGIz2+cr6/Rzq2b9IU/+oLaPNVOI8eO02iPUSPVtevb+rt/+Hs9ZolGWV2Dqmy/qT1n+9H5ep33X4q3v37/Rc25xHD/5ewaFdrx7B/+7m/064ce1MKPluvwydNBeZ0/dOBcrYWNd/58cBN1cCO137Nh7XnU+6/Q19Wrvv6c6myaQV2/ZCm4b8Tq2rQafFrx8P05arlaEn67hT82yu+18Hsvaisr1VBUZlEqFVkyZMtXbVFv75saq+r1/d4Mvx8hqr1rPmx7xH5XxLefbef6uuCemWB4VP1rIPyeDL9cKvG5HA4eYQvgkiW+jWgaZXYAif2uhScZBSVVKiouUXFJnrZsW6PvXX+z5i1dqSMnT2jfob0a8P5A3ffr32jXgSOavWi+rv/5TZqxcHH8x/iqrL0L34wkInwAC5KMr1+nvLy84EBPEMFNtvaBX2G9pDZvDdQPHnpP1z/4tgqr/KOwNnIc4vMdqq3Srs0b9Sdf+E+aNHVG8KhW73ufs85+SVGO7rv3Tv39P35JxVU1/nt1QRJQUV6gDWs+1vhxozVyzDgtXbnWjjllQQezKC9LUyeN0Z/+6X/Rk+07aPHKNSosr1RFVaV279yiqRPHacSw4Zo9d4GO2TGqJkgW6lRZnq8VKxbp5Kljmj59piZOmKozpzOss1qngsJsLfv4I40cNUbjxk/U+g0bVVFZFSQYHlHL1aLwBa2P3aTsj3GutYTGl8+nqera4IlTsU6zlVlVr+s/3GezHN3eNRyxG/htxTQ0qK6kVAfXb1Cdfeadt3VXZ+s2apxrITzR4OlSAC6bxolFOCzJKC+OJRmWYBRaFNvBuKQkV7NnT9IPb7hNGYVlliyUqri0UNt37dD/+erXdeR0unKL89WmQ3u93bOPcitqYo+wJckgLjli38SW1Dbovhe66cG3JuoHv+qsrJJqK4t960hcY+FJxsb1+pM/+hONGjcluO+gzKLcjlVZ6cd135236ue3/FxlNd7pPmfJQJHGDBuoe277uW6+8Wf62U236OZf3KV+g4aotKxMB/fu0o0/+ZG+8IUv6P987Zv65UOP6kxmpubM/lC//uVduun6H9t4N+snP71ZT3d4QXsOHlZdQ60yzx7SLT//iTq92Em/+MWduvmm27Rj227l5GSpe/euNg+36gYb74Ybb9Idd96l8RMmqqbWEgLr8UcuVwuiLp4weFZ1vuacyk9nK2/7QRVsOaiiQ8eDBMMmoHMN/rQsq2e5h4/juUlUe9dyeJJR6/+uq1fJ8VN6/+lnVXY6Tefr/RHBTetfK0GSAeCyapxYhKNMueX+CFs7sMTPZBRYklFYUqjV61bpum9+X7PnLtbho8d06OgRDRoyVN/47g90PD0r+OXvW++6K3i0bU78h/z8B/sK7CAVJBefhB244uGPsCXJIMLhvwtw3jpOeZak/rTtO+o6dpG+fffLOpVbxpmMazRUX619m1frj//oj/Wr3zyu3n37qle/gerds6c6PveMvv2Nr+nDD2eosuGcGiwZ2Lpmqa77ypf1TPsOmjZ1mqZNn6ZOnTrpX778FS37eLnO2HGne9c39Z//03/V3fc/pmFjhuvA/h364fd+oJ/dfLNGjRypD+fM03vd3tWXv/S/1d4SjbKaOp0+ukt/9cU/07e+c4NGjR+jiRMnKSczQ5MnjtY//8tX9VrntzRj5oeaMmWSHvPLSb/2NR08fEQ1lgD4YkQtW6oIOsWWLCSSDL9u6/TIudpyZydtvauj9rzzgXWQLauwTnJwaZbXC85kxDqOUW1ey+FnMap9Zdr6Stu8VW//5Bbl7t0fJBmefPj6jhrv8x7hJMM/q0kyAHwqUQeNROR5ghEvy/ffyogPO5OZrQ7tn9MDv/q1XnjhRT3zXEfdfs8v9V7fgTqTVxjcAH7/Q49o6779lmTErt30A1ShH6hC0wvH8bT0RklGsvCBMFm4LFUki6oTFamkqvtZl7U0kkXViYpkl6OsUXgiYR3FtJwS/evDnTV5+QZ94/YXdCitwMbyq84vSB437HKVtTTCospbE2FR5S2JZFe6LFUki6qTiEbO1ejAlo/1R3/wR7ruOz/WXXfeoV/c9Uvddttt+ua//qv+6X//vYYOHaqCqhrVW0Ly1vNP6h//z1e0ZPna4AuRI4cPaOOG1frqV/9ZbZ5qr2rriOekH9MX/+yv9cGIqdYvL9esqSP0F//tLzVr6UpV1/kjY8+puCRXb3Zsa4nF3+hEZoHOHN2pL/73P1fb9u+qvKFCdQ1VOl9brl/c9CP9+/W3aOOWnTpi0zt65KAWLJilv/zL/64B7w9Wld8jYYsUtZweycJl9faOsF6g/dvi3DkdeL6vVvz+t/TxH31DG3/+lCUelobYcD+LYTmW1fFOo40VasMj7HKVpYqwqPKWRFhUeXMRFh7uSUSdrSPbSXT4o4/U7Uc3KW3LluDMhq+/cN1UkeyzLLuUCAsPD5KMiqogwYh6wlTUZ3e8KwEATYUPFk2TjAtl+eWVyimJPW3KE4U9e/dr4IBBevHl1/TSa29o2JjxOnI2Q2kFxRo6coyWr92g7JLS2E1iPo4doPxMBklGzNUoa2kki6oTFckuR1mj8AsXztXp8MkcfeX+F7XmwHFd94vntONoZlAWljxu2OUqa2mERZW3JsKiylsSya50WapIFlUnEWHnG2q0d9NS/fEX/lgvvdVdq1eu0NJVa7V8xceaMXWKHvrV3fqnf/xHrdqyWzW1lbr1x9/R3/zdl/Rwm/Z64sm2avPEY2r75GP60pf+Qd/53g8tgTivnIzDlmT8ld4fOUV15yv07hsd9aW/+xdlFVcGlzdV+z0OdRVatXiGvvCF/6z1Ow7otCUZf2VJRv8PpqhS1aq3+aqrKNLffvG/6qtf+44e9+m1aaMn2zyuxx97OEgyHnn8yU+VZPgP/gWXSlm1c5ZMHHy2j9b8h29q5R9cpy03tW2SZHhH+pyaXlYYdrnKUkVYVHlLIiyqvLkICw/3dWO5Y5Bk7Jg+XT1+8DMds33Jz2z4jxeG66aKZJ9l2aVEWHg4SQaAyyrqaRGJCJcF5ZYs5JSWKc/+XegJREGhzmZmKz23QDnFZVZWpWw7OOVaMhL8orcdgBIJS3CAskhuMxHHSDI+cbnKWhrJoupERbLLUdYogg5SvbbvPaWv3d9Rh7Lz9a+3P6/1e88Enaew5HHDLldZSyMsqrw1ERZV3pJIdqXLUkWyqDqJCDtfX609m5bpT/74TzRm2pzgcjrvuNfbftJQU65t6z7Sn/zRH6rbwBHyR8z++Ftf09//01f0RLvn1e6ZZ9S+XTu1e7qt2rdvH/w+T6V1KrMzDuiLf/6XGjRqimrOV+rNV57VV/7xOhWW+03V54JLnGrrq7Rh5UJLMv6r1mzdq1NHd+h//OWfasiIGaqyhNdvBq8qztdf/fl/0re/+2M9+fSzamfTaN/uaZveU3rqqaf0wbCRqrS2grMMEcvpkSxcFiQZwbixJOPQc31JMi4SYeHhvm5il5TVadWQIer53eu1b/7cIOnw+1jCdVNFss+y7FIiLDz8YklG1Gd3vCsBAE0lJxbNht+jYUlD4nV+mSUSpaUq8G8z7ICUYwegnJJKq1MV1AvOWPiBycr8b/D4O09Swm2G4mga92QQyeGPEG3QqvV79b3HXlOaJa/fv/dlfbz1mHW4ml4GQnz+I7gnY8vHwT0ZY6fNDZIMf4qUd/JVX6E9fr/GH/+xugwYJv8F7t/cdYu+9b1/0+5DR5WemaHMjAydOX1as2bN1rIVq4IkIydjv/7yz7+oAaOmWrpQrWGDeulv/uJvtP/QceuD+q9lW6JRX6lRg/vq//nPf6n9J9J1+shW/dUX/1SDh0+zJMOSkQbrnFaU6htf+Xvdd/9DOnryTDC9jPR0HT92TFOmTNWWHbtVZb3/VGcyUoW9G2xBEx3kBh16vp/W/t63tOoPv3FJSQYRX4e2jjzJWNC9u/p860faNnmSVFcbnOGIGudaiFT3ZPAIWwCXLHGm4VIjr9zPaHj4azvoeJT4o2orgwOPH5D88qjgPgwLH8eHJ7eTiGPc+E0kxTnrVPnjJGfNX6Wbn+umnIpq/fShtzRn1R7rcJFkXJNhScbezcv0J1/4Y73xXl9t2rBeazZt1YYNG7Rs0Vw9+8RD+sv/8ddasH5rkGRMGTlIf/3Xf6OBg4do34H9On3ylObPXaBbfn5bcFlnhSUR2ekHLcn4/9RvlCcMNdqzY73+/q/+Vh07dtLOrVt07NRpLVu+RDf++Pv68U9/EXyRcvboFv3VX/63T5IMf2zs+ZpqvfZiO/2ff/mqJk+foaPHjuro4SMaN3aCbrjhZi1buTp2Q7plGZHLdpFIJBl+rwVJxqeLWJJhK6quRlNfflkDvvlDrR462NZhTbD+osa5FiKcZASJBTd+A/g0wh39SwpLMGLhyUN0kuEJRlFxLNnwcUgyiEuJBj9fYX+Hjf1Qv357sIpq6nRb226asHBT0OGKGof4nEdDjQ5uW6m//Iv/ru//+0267557dPd9v9Z9996nO2+7VT/5wXf1TrfuSi+vVm1DnfLOHtIjD/1G3/7ed/XQIw/pqbZP6afX36CfWKxau16V9Z5kHNU//K8v64Pxs1WhWtVUFarbG2/pW9/8hn7zq3uDH/37+W236IZ//6Fmzl2k8vpzSju+Q//4D3+jkeNm+h0Z1re3eaup0b7dm3THnXfrh//+73r8icf1+KOP6wff+6HuuONuHTlxKjiT0doko9aTDOsBB0nGOUsynutrSca3tfIP/1Ubb35KqrEkw9pPJBn+BKXLl2RY9zNy+O9mxM4G2YqqqtCINk9qyHeu16IePWwdVvlajhznWgiSDACXVbijf0nhZzDi8UmSkYh4MlHgET84+WuSDOJS4px1bPwXlt/sP1YvDJisiroG/bpjLw2eucI6Ap+vTg/RstC5euWmndC7776nt7t2V5d33tbbXd61v100oH8/zZs9SwXFJcF9Gt4RP19fqUMH96tPv756ut3TatOmjd60BGL58pXB71bUNTSorDhffXoP1MYd+1Vz3hIGS2Tyc3I0auRwdXz+WUsW2qjzG5310dLFqqiqCX4NvLggQ/369tTWHXs9xQg6/ucsYamvq9KWLVv1XrduerLtk2r7ZFt1e697MMw7tf5r3N7BjVq2VOHjVNp0giSjwdppqNfR7mO18Z9/qVXX3af1bbtYh7letkA6V+cdaOsvB+O1Nhm3jrZfNhTMry1h8Ls08bb8LImttwaLYJitZ79HJPixQRvPf0ndX/s6SbTny241P3n92xD+uyL1ZUUa/MBDmnjzvZr9+ps6X2tr2ec9ov61ECQZAC6rqINGIj5tWXBfRjNlyeORZHx2kSyqzmcV1dZbavP2B+o+foFqrRPz1FsD1W3c/It21MKiyn/XIiyq/FqKButgV1ZWqryiQhWhqKmpCTqOjfcN7zCeU1VVldLT03X27FkVFxfHO8ixOt5h9vY86Uh0MP2vt5edna0zZ84E49RbEmFFQfuxeahQXV3isr3EdomN7/OTlpYWRHl5eaPppYpkieE+TU8a/K7kBntPVFiylb/tgNInLNWx6Ut1avkW1dY2qM5vKLC/fgaw0jqMfobFRm40jaiIZxRe9ULY8jZ44nSuVnXnbN34d/xe4Gdj6i1B80uL6mpVXFSo/IICVdXUBglYnXfebXn9RwHjzVoiZrNucbH37VULm89zDbWqKMzRgDvv17K2nTT12RfVUFtuiem1eykmSQaAyyrqoJGIq1lGkvHZRbKoOp9FeAeporZe9z73noYvWBd0XF7sPUqvfDAl+GY0apxEhEWV/65FWFT5tRieCCRHVL1EJNdLSJQnEgEXrpuo3ygxiQ9LFYk6LambiGSNyj2BqD8fJBDV1hmst2TifFWDaizRqauuU4n15ku9niUB/t7xX65uaZLRNBqUdua4Bg0aqGUfr1SNTdumZsM9a6hVQ12VqipKNW/uHL3xxht69bXXgx8bzMnL175D/qvosXmwZoIkwy9B+q1LMuprVZR+Wr1uvVu7uw/Q6MeeUl1Fic1kyxLCz2PYnkqSAeDyiXpaRCKuZhlPl/rsIllUnc8ivENSVFmtGx99SR+u32edvDq9M3Sy2vcYfdHHTIZFlf+uRVhU+bUSyR13/5uIRB0Xfp2o50mCR7h+uG5iuAuPGx4nuTwxLFzfwyWXJYTrJUeyRmV1Nv/2ty7o7FtZjf2ttXmwaLBko8QGFlk38Zxfs2RR64lIfNzmwrOAxNkXz0dipx7qLSuo1pDBffXFL35RN99yt/KLyoMfrwsuv1Jl8I3/6RNH9N3vfFvf/e739esHH9T27ds1cOBAvderX3BGo8GX3ZINb9/fy55o+N/k9eWvE+s4PPyKhx1Psg/sV4+f36nTE6dr8P2PqLooP1gHkfWvgbAlT5lkRH1+x7sSANBUuKN/KRF1sGlJWXNBkkEkh3d6su2D7Ue/6qCV+05ZJ6ROfcbN1qNvDw0uo4oah/j8R6rO6MXKosoTw5LLwsOT6yTXvRrhN4x7guHJw3nr8edvPqATk5bq7KSPlLF4q+pqGlTpHeRaywYsC/d6fsbDhkS25+EJhZ+18Peap09+f4XOVau8MFM//uF3dNPNN+uv/vp/a9nKDbLmY/dbnK+06Zdq09oV+k9/8icaPmKU9h04oIL8XP37D3+g3zz2lGp8FjxxsI78Ob/cqq5WpXac90vH/LKzxDr18Nd1dXXB5WllZWVXL+Gw48npTZvV45a7lLN8pfrf9YDKMzOtjDMZUUkGj7AFcMnClyxdSkSdNm1JWXPB5VJEcvgXsiezC/T9e57SjtNZNqxGw2Yu0y9f7q9yv1QkYhyC+LyG/8a9n5kILoGqqtOeLsO17B/v1Nov3a2ND76t82X1qvIkwE85WJJh6UOQaDSfZPipidgN3d6kn2k4f87PYlRo3dLZ+u9//meaPnOWvvHtH+jRts+oqv5c8EhpTxz2bV2r1zo9qz/8gz/Um2930YezZmvWjGn60t/9T337327Q+CkzVVRaYnVrdPrUUU0YN1ZduryrHj16atasWcFx3pMJTy4WLlyo9evXa9y4cXr33Xe1Zs2aoCx6ni9f+M3sRz9aYcnF/SrYu8eSjbtVfPK0Db8KCc5vaaRKMoLXEZ/t8a4EADQV7uhfSkQdbFpS1lyQZBDJ4UnGziOn9cNfttfR3CLrAFVr8pJ1uq1Dd5VUWfcpYhyC+DyGX2ZU60mA5QDBPRd1NdresYeW/5H/4vc3tOGmDjpf3qBySxhqLRHwN09w30FSO43D6gVPjQpu6Q5uzvbLp+qqCtWpzW/0zX/9rrJy8/XG2+/oi3/7tzp08mTsMihLNmZPGqMffvNr+r3f+319599+rPbPPKvn2j+lP/t//x/9xd/8k371m8eVnZOljPSTevaZp/ST66/X3Xferbvuuls/+cn16tOnj8rKy1VVVal7771Hv7jtdt1+xx1WfpdGjRp1xZOM2GVbddo1Y7ZGP9pWRSePqefNd6rgwCH5b5BEjXMtBEkGgMsq3NG/lIg62LSkrLkgySCSw79dXbRxv2545CVlllUFnYIFa7frxjZvq8A+CKPGIYjPa3gSEFzNFD+bsOeFHlrxh9/Qiv/4VW29ub3OV9ep2rqJtVbXespB+Lfy/kaKai+WZPjlUtaevQ4SkoZanT62T1/733+rd7r3V219g7Zt3ai/+OJfqHv/QcFlin7Px7FD+9XzjU76j3/4J3pv0AitWrVcy5cu0D//w//U9264WwuWLFNlcbaGDuqrf/ynr2jgkGHavGmD1qxdp86vvqQvfemftHbTVlWWl+qG63+oP/8ff6fJU6cGP6p49OjRK365VLC8lsisGTFCs597UaWZ6Rpw2z3K3r4luCQsapxrIUgyAFxWUQeNRFzNsuQkI1nywbA1kSyqzpWMsKjy1kRYVHlLIllUnahI1tKyS4lxi7bojvbvqMSf/28f/mt2HND1D7+mHPvwC0seLyy5LFWERZW3JMKiylsTYVHlLYlkUXUuNZJF1bmSERZV3lyERZV/VpEsXGYpQezmaS+oq9f+Dj310R/+q1b9x69pxw2xX/z294gnI7EzHj5O6sex+pmLWMQSjnN11Ro3YrC++Gf/VbMWrdCpU6d0ZN92/dv3v6t//cH1Ss8rCpIM74hvXDpTv/+F/6L1h87YuLWqqSzWD771dd33ZEfVnbO2ynP0k+99W//2k19o0Yq1Wr9+ldas36APp07UX33xf+iNd3upuqJIN/379/XVH9yoymp/BHGsg5+cZISFh18swpqU2zFlUZ8eWv5WV1UWFGjIvffr9NrlsWSrhZEsqk5UJIuq81kESQaAyyrqoJGIq1lGktG6CIsqb0kki6oTFclaWnYp0XfiUj3yxkBVeh/IuljbD53U9+/vpPT8onjLMcnjhSWXpYqwqPKWRFhUeWsiLKq8JZEsqs6lRrKoOlcywqLKm4uwqPLPKpI1KrP/eYIRXNZUd077nu2tj//gW1r/e9dpz08tyaiutVzhXHBZlT/t1nrL9tovh7rQRnLEkot4omF1y0sK9Yubf6a/+G//RY8+8bTaPdVWz7Z9TF//6pf1x//vn2ra3EXBU6bqgyRjhn7vC/9V6w6dtfEvJBn3PvGsTb9e1YWZ+l9/9d/1T1/+pu687wHdffdduvPue3XPbbfqb/6/v9WDT7RXdVmBbr7+B7rxvsdi93vEo8l8hiSXpYqwJmW1DZr2+ivaNOAD1RYXa+RDj+ngknk2/cb1UkWyqDpRkSyqzmcRJBkALquop0Uk4mqWJT9dKlnywbA1kSyqzpWMsKjy1kRYVHlLIllUnahI1tKylof0Sv8p6tR/gqrsxTnryBw4lalv3vOcTmblx1uOSR43LLksVYRFlbckwqLKWxNhUeUtiWRRdS41kkXVuZIRFlXeXIRFlX9WkaxRmXW+G6wT6L83cb7+vPZ36KuVv/9dbf6/v6k9P3tK8vuUGs6p2sprvCkfp8FqX6TTHCQalmCooUabN6zVF//7n+ueu+9W2yefVtvHH1e7Jx7Vkxb/39/8T91z/6PBpYq1zSQZP/z2dbrvsXbBDeoVRTn6W0syfnz9z9TlvR56p+u7ervre+re5U29805XjZ82W9WlBcGZjF888GQwTtT8eYRFlTcXYU3KbX2NfuZp7Rw/WQ2lFRrf/lltnT5RwY8IJtdtJpJF1YmKZFF1Pou4WJIR9fkd70oAQFPhjn5yRB1QrlQkkozc3NzIgx9x7YX1qfTEm0PUbdwC6zTZx9+5ap3IytO/3vO8JRv+tKno8Qji8xj+GxX+u9v+GFt/etTe5wdowRe+r2V/9G2tvdWSjJoaSz78ngzLN6zj6pf9qD51khG7NMjeWw2WoNRX6ZUXX9Df/8P/1uZt25V2+qzSzpyxOBX8MN8z7drqL//qf2r9jr3BfR8bl83Q7//xf9G6g5ZknLMko6JIP7Ik4/5H26rOpllTXaHvf+dfgxu7s3LyVFpRpdLKKuVmnNK48RO1efdBVZcX6WZPMu5vo3ob50rfi/FJ2LTqrNM8+NGHdXjBIp2vrNWUl1/VqhGDgwQucpxrIHx/KIonGQWWeIUTDH+EbdRnd7wrAQBNhS9ZSo6oU6NXKhKXS5FkEInwSz7uaP+uhi/YYH2qBusYVCktv1jffeAVbTlwKnIcgvi8ht9fUSdPNM6roUE6NWah1v/qNa3/zava+d5g1TfUBJcAeZk/7tbr+Q/OpUoyvGMf3AB+rka5maf1lX/+Jz3Wpq3KavzMhif2sY6nl29YtUR/9l//VC+/1UPVNpGNS6fH78lIs+nUqK6yRDf88Lv66Y23auO2nSqrrFS/Pj30v//+f6p37z5avnq9Vq3bqN7vvaNvfus7Wrh8TXBPRpBkXORMxpWIqtwC9f/VfUpbu95W2DnN6PqulvTtGdyrEVX/WohYklEZmWR4RH12x7sSANBU1EEjESQZxGcZlXXn9ePfvKRZG/ZaZ8ivGa9UVnGZfvzIW1qx9WDkOATx+Qz/hr/eUoxYklFl/f7K0/kq2n1cBQeOqvzICVWct9Sipt46ybFLqoLfyPA7wFMlGf7Xzx40VGvVRwv11S//s+YvXqIqyzv80it/SFW9hf8CeEVhuu65/Vb97JZ7VFBSph1rFup/fekr2nY8Q+fqa3SutkJvvvyC/vmfv6aHn3hapzIylZZ2Sk8/+ah+9G8/1J33PKC773tAP/7+d9T+mQ46mZGtWktMHvrVXXr02deubpJh66TkbKZ633WnCnbvsZV1XvMGDtTct9+09Zf6ZvnPc5BkALisog4aiSDJID7LyC6r1Xfve1Zr9x9Tg/9I2Lka2xerdNOT72jO6h2R4xDE5zP8bEO9JQ4N/rwoVVvHv846xjX+S9n11VJVpYpVrQZ77R1mT0SCJMOvso9sLxbWapBkBD+wt2uHJk4Yr/zCoiCxiJ3FsPwiqGNTra/S2lUrNHb8ZJXYMTs77YRGj52grKIynfNya+Pgvt3q2bO3uvXorcyc3OB9e+qk/xjfOL3TpZvFu5o4bkzw1Cq/pKqhrkZLFy3QstXrgw5u1DxekbBp5x85pe6336bSk8dtnZ3TijGjNK3jC2qosbUXNc41ECQZAC6r1iYSqcZLVRaOcL3jaelXPMlIFlXnSkZYVHlrIiyqvCWRLKpOVCRraVlL43Bmkb51T3vtP5Npr2NPvymsqtXdz76nCYvXx1uOSR43LLksVYRFlbckwqLKWxNhUeUtiWRXuuxqRFhUeXMRFlX+WUWyC2V+6VIsyfCnHzVYFtBQXKXa3GLVZxXofG6Rys/XqK6h1rKPBtUEF1c1brslEda07EJ5bFgsgbmQHMReV1ZWqqSkRPUNPq8+7Fzw43plZeUWZfbv+ib3XlwswQiLKm8uwhqV2TrM2LFPve66Q+XZZ4N1tnXmNI17so3qq2sa121lJGtp2WcZtlV4uhSAyyfqoNGSSDVeqrJwhOuRZLQuwqLKWxLJoupERbKWlrU0Nh88pe/+8jmdLaqw17Eko6TunB58tb8Gz1gSbzkmedyw5LJUERZV3pIIiypvTYRFlbckkl3psqsRYVHlzUVYVPlnFckulJ2TZRbWCWyQ//7F+ZpzypizVrtfe18HXh6o46Nmqb7eUhB/ZK3Vq/Ka3t4lPCnJI+xSysLhCYQnFR7hZCIxPPw68e+LRVhUeXMR1qjMkoxjy9dq8AO/UnVRdvDM30NLF2nYA/ervsKPN6G6rYxkLS37LIMkA8Bl1donSKUaL1VZOML1jqWTZLQmwqLKWxLJoupERbKWlrU0lmzcpR/+ppMKar0z4jd+16ncco22XYep5+iZKdsNiypvLsKiylsSYVHlrYmwqPKWRLIrXXY1IiyqvLkIiyr/rCJZozLvtNv7IEgeas9rd8f++vA/fVcL/uQ7WnV7B52rqgmSDL9EqcKTDOtIB9c92d9wO6ki7FLKwpFILhJ/XeLfieEuatzmIiyqvLkIa1Rm87Hrw7ka98Sjqisrsnk6r9Mb1mnAHberrrSkcd1WRrKWln2WcbEkI/yZnfgcj3clAKCpcKf/UiLqYNOSsuaCR9gSHomOiMfURWv086feUqmfxLCOk5/JqLTP5+f7jNUbg8Y3qp8suV2CuNIRFlX+aSP2a97+Oxh+udQ5HX62n9b8h29r7e99U1tuah88hvXceUsyztdbHb/PwubJ4xKSjMsR/n5MNSyq/KqHJTobRo/XjOefU32lfVaVVCp91x71uvnnqsn332r6LZjHqxRh/qq5JMMfYRv12R7vSgBAU+HLly4lok6btqSsueDGb8IjkTT4v9+fMFsPdX5f5UE/yZIMC3/+/xvDpuv5bkOs3oX6yZLbJYgrHWFR5Z82Gjy5sL+V9reuoV5Hn+mjjf/XN7XyD67T1hvbSZWeYPhNyw3yX+T2y6q8/lW9ofp3JSzJWNZ3kBa93VX5BcXqP26Oju3cr1633KaKs2etDklGcpIRvI74bI93JQCgqcSB4lIj6mDTkrLmgiSD8LD/s/9Z4mB/3+w7Qh0HTLFOlQ/2a7n9G1qp16TFeuy1Pqr35/jH6zfWuE3iWgrfJy5c9381O4thUeWfNoJkoT721Ki6c3U61r63Nvxf39DiP/66Nt/cXuer6lTnyXi9Lb+/NyzJ8KdMeXIS1d41HbaOZnbuojX9B2vn/pP69l3ttWPDbvW7/T4VHDpidUgySDIAfGrhjn5y5Icir7SsUeSX2fB4JJdFHYguFiQZ12p4h9CvNQ+u6rCOkT95pkG11kl66vXe6jVhqXWo7AP/nA+vD56lP2z2Gt39bHdVWp3grIcN9w/HWKph/9+ok0lcW1GthoZqf9qr6q0j2XC+5qp9kx8WVf5pI3EvRp39rW2o0+EOvbXuP3xTC//4G9pyYwedr6hThe37/oN8fiOz/yr31f6Bu9+VaKit04T2L2jXmKlavGK3vnR7e61bu1NDbn9AZ7ftjBzn8xph/ookA8BlE+7oJ0dBWdknkV9a2ihSlUUdiBLRXFkiycjL8+thow+Gv+sRFlV+LYZfAuXht4J6nKuvteENqrBO0p1Pddb4RZuCxMPPYvgP8nnZ1GXbdGObd1QSnMmwpKLBr0X3DpWvV7+Bo/XPuQ+LKid+eyPIL8+Xq76hStXV51Xh3+yfq1BDcPld4+0ZFh7+2xx+Fk/2dqmzfb6uvk4Hnu2j9f/hO/roD76tzTc+p3MV9SrxBLvGltfeDH5ZVXBfxlW+J+O3KRLfXgSvg/98N7FjRXWNhj/4qI7NWarx09frr29tr49WbdW4+x7VwRWrm7RzrYSvG5IMAJdNuKOfHKkSiVRlUQeiRDRXRpJxbUY4yYidyagLzljkVVTrpw921JIth6wg9sSc2K8T12vBun369wdfVbF/U+0diIbYt9UkGdd22P/ZflBhnfBabdl5TEtXb1H1uSrVNXhy2nh7hoWH/7aG798VPrOWSPn7wH90b/8r72v1f/uJlv35T7Tqvld1rrpBJd5NrLNx7M1QZR3Gaz3JCIdnGP7oWt/6dWXl6n/XfTq7epO6D56nL97UTnM+2qCpj7bTtjkLgqdPRbXxeQ+SDACXVfgJT8mRKpFIDM8qKNCxM2d0+OTJ4G96bq5y/QDUzNOlop5O4ZF4uhRJxrUVsUubLFmwdeIdKZ3zsxINOpFXrB/c10Hbj2bJelSqt/A65xtqtWLbUX3/3udUVGuJh5/NqCfJIHzfsW2malXYvtJt0Aw907mfym3f+LwkGbU+r9ZJ9osD/cbvzMXrdezNkTr81ggdnbDY3iYNKj3vlxDaOJZc1Fg9/zdJRiyC9WDHC99PqnPz1fu2O5Sxa6+eeXuU/uqGDho/b4Wmt+uoteOmkGQ0k2REfX7HuxIA0FS4o58cyYlFIjy5OJmerulz5ui93r3V8ZVX9OyLL+qFl1/W2927a8yUadp3/IQlG3ZQSmoz6iDlcTUeYZssqg5xeSJZVJ1YeAfwnPwLV3/tSYZf3rLzVIa+c/czOp5VHgzzS6X8GnO/nGrz/lP61u1tlVvpdS2puIyXS/22RlhU+WcVyaLqXK3wTqT/1nWhJZ+PvDRY97V/V0V1NbZveYex5fMWFlXeXIRFlbckkjUq94TBdnK/N6PqfL1qKqvVUFChhsJynSvye1HOqdK6if5e8LrBTd/h8a/B8E5z4t9BkmGJmK/DktNp6nXr7co6fFT3duijv76howZOXag5r7ylFQOHk2REJBn+CNvwZ3Yi4l0JAGgqfMlScoQTi7ySkk/OaGTk5amLJRMPPvaYnmzfXs9ZguFJxrMdO6pthw769WNPqNPrnXXkTFqTNqNOt3pcjRu/k0XVIS5PJIuqE4vYh7n3n4L7Kyyh8BtbV+07qu/e97yyimstiaixJOOcqoOzFrXafyJT3/rFEzpbWBpLMiypIMn4bCJZVJ2rFb4T1Z+vUYZfavdwN93w2FvKq7F9Jyhv+byFRZU3F2FR5S2JZI3KvZNs2bj/rbX3Q41FnS+zvS/O1dl7w//tnWP76+vCO4yeaPjfRu1cQ+HLnlj+4CBTa8cYW1fpew+q/x13K+P4CV3/yNv60i/e0jujZuijHn21sEsvkoyIJMMj/JmdiHhXAgCaijpoJCLfnyIVj7z4GYyCslJt2LZV//rd72vkhInaeeCgTmVm6VRGpv3N1J7DhzVt7jz9+403a8rsuU3aJMm4NiJZVJ1ExPtEVqkhuPSpzv45Z+Ne/fjBV1RUaa88yWio16kTp1RTWqLjGQX63h1P6tDZ7OCsR+JMRuxsCEnG1YxkUXWuVtjOENyPcTivVP9y26v6zq9eUXZllWyvsvKWz1tYVHlzERZV3pJIFi7zG76DJ0x5olHboLKTmcrdvF8FG/cr/+DJ4IlSnmnHLgmKjeOXTMWW/9qMJkmGfxNhcWj1Bg375QN2TDmhb/7yJf2s7RB16j9W64aM1PROrwXrMLmtayFIMgBcVlEHjUTkl1ZYVFqCYVFuiYF18ApKCzVj9gz9+IZblJZfYslCtfLLK5Vj9fPKbTxLRHJKivX40+31do/eyrUDVqI9T1TyrM0L4cNicZwk43MVyaLqXAgvt0r+7WGdJRn271ELN+rO9l1VbZ2pc/X1aqiu1Mze/XRm+y7b78r0b/c8rc0HT8eTDOtKBZddxdrw55dGT+d3N8Kiyj+rSBZV52qF33/QcL5aGw5m6n/c+Ly+fHtHZZWUWSfb94eWz1tYVHlzERZV3pJIFi6rtSUJkgxPIOrO6dTw2dr6i+ctntXutwZLtf7c3vg9GfHw+zeC/0LtXEtha+OTf3ty5peUNTTUa++shZrw68e08+gJfeXu59W+5zQ9/fZQbZo4QxPatpX/jkYwnq3DIDmJR6Ktz2t4klFkn9l5nlT4Z7O9f/zfiQj3DxIR70oAQFNRB41EFHgiUGZJgiUSOZZI5FsCUWRJxpp1K/XtH/xEcxev0NEzWUrPK1RmYZEyCgp0MjNDK9av1Q23/kIjJk218WxcP2sRXGpV3OhbkXCcOJOm666LJxne2QwO6P4h65+0jSMxPLksPPxql4WHX4my8PCrXRYe7gMSH0iNh8ciMY5Hy8piA/yfwb8b6vynANRj/AI98cYA1dVaN8E6TnXF+ep71z3aPm2WJa51+vcHntOybYes3+BJRY2NWxcbP+gMeMfik6aDuDC9C8OSh1+JsvDwpmUX1mXy+gxehqK5svDwK1EWHn61y8LDW1IWu1yuUjM+2qW/vf0l/fMvXlBadoHtI36mK1YneZxwXM2y8PCWllm67f8X/Nt/S+bgc3206ve/rY//4BvaeHM7qaYuuJzK14Pn2kE9b8L+RrWXiMtdFh7e2rLw8Esra/yespQiOCZ4sT/+t9bWW40dL3aOnKQP2zyrpbsP6av3vqC+UxfqoY4DtHX2Uo34zf1W0R+lbe35WaFQ+8kR1IlHS8vCw692WXh4VJm/Twrss94//5OvNkgMS74SId6VAICmwgeQ5CjwMw+WHOT6mQpPMmxYSVmpMrIy9EKnV/TI40/qpVc7q0u3HnqvZ0917d5Nr77RWU+0e0oPPfmkdh09odyKmhYnGV/7xnXKzsu1D8nYZQH28UD81kXs8otYRJVfWvhlTsGlTvF/nz9Xpyr7oOvYb7xeHDBB9X75hyUZpemn1evmW7Vx+FgVVp/XzY+9oplrdqjGx7dOg/+ORnCTq3corIeVPJ3fzgivy8uzPq/lqLP+oN+T0Wv0Iv3bkz31jbtf0v7jmbZf+eOPo8f5XYr6pCTj0LN9tPY/fEsr/+N12nTTUzpf649/Pm/vieCEhn9x7/3qJu18vuPC+8nXlz8c25MNvwTTr6Sssv+rPletdb3e15JXu2jiqs36t0fe1KTl63XnU920a8k6DbzrDjVUVgZfYPiZUl+PHt4B92g6zc9P+P5CkgHgsol6WkQs/P6LIuWVl8SeBlURO4VaXFqmkpJSHT5yVEOHDdMLHTuq/TPt1eapNmr7dFs998Lz6jtogDbu3KnsMk9Omp7JyMwr1LRZczVh6gxNmDI9iKGjRuv/fPXLOpOZrvLaalXU1jQblXW1kcOJKx+VdRciqvxSo8q2dVXwb0su7G91TaUlEXV6qPMAvTthvr2uU11lldL27FCPn9yolb0HqbC8Xnc/846GzVujEh+vpkyVtZUqr6tTdW2tRdPptCRau1+1frzGEVXnUiPVvLS27HclqqprVWb701NvjtJj703QD+5/Tat3HLf9w5bP9ouocZLjt3sdVam+qkY1tjzVNVU68EyvIMlY8QfXaf2NT6quojxY1tK6elXU1AfLXH6Z9qtU8du07wTvo0+i2l5X2vGgWmU2j9W2f5TUVamsplQLXu6iFb0GqtfUebr7uf6as3GXfvrI69r18Sb1uuVWleXm2f5k41ubwTq08H97NJ7e7/77Jhzltjz5Ffa5bX2A5CdAJoYlPx0y3pUAgKaiDhqxsCSjvDieZPjBxe/NqAiSjOLiIhUVF+jQ4YNau36N9u3fqx07t2vipAkaMGigZi+Yr5NZWZZkWJuNkoySIMlIy85T1x699dqb7+jVN94O4oWXXtY//vP/0Ymzp1VaWaHSqsZRYsMSUVpV2WxZcqSqFy7zabamrNHwpLLk8VoajdqwuNJllxKxdR+LpmXR7Sevl3BZWWW5ynxYlXUE7HW57W+ZxRW6/ZkuGrxgrcorq1Vt+9yhVR+rxw+v18I3uto+WKNfd+qpnhMXq8A6XeWVJdZWmYqsbpklw+UVjacRnnby9BuXNV6mxmWtHC80PDka1bNoVN7Ksti2ubxllxLhNlK9b1KVNRqeVJZqfVZY5yjb4tYn3lOvyR/phoff0Ier99o4loBahNsJjxcennofaPn+0dJIXr6UZVVlqrFjaYUdqysqyrS/XQ+t+z1LMv7j17XuhjaqtuNymS1/kb0nSis9qoJ9Jdxm0G64zfDw0L8vFuE2LmW9XI6y8PDkaFzux5ZSOx6Uq7Dajgv2GVZcbXUqijSlbSetGzleLwwcrXZdJujjPcf0nV+9oJ0rt6rnTb9Q7olTtp7Lg/YKq8tj49m//RjVeHotf9+E67V2XacqS24zXNZoeFJZeLxiC08yYo+fJ8kA8ClFnf6MhZ/JKA9u+E5cLpVb4vdkFKuwKE8zZ0/X852eU4fnO2joiOGaOn2GHn28jR585DE99Pij6tKzp07l5luiUWUHokSSETuTkVtUqm2792nTtp3avH1XEB+vWq0vf/WrSsvIUE1dnWrr6xuFD0tEbX1yeWLYhToX6ka3kVxW28qyRsOTysLzFTVvzUWsfjPTCA1PbrPlZbHyRITrXSzCbbS0LHm9hMvqPHweGhqCv3W11coqKtPPHn5Rs7YcUnWt3/Rdpe3zZqnXd3+k2R1fU3V1vdq++b66jJir8voGa79aNfW1qgr+be3UXmjfIzzt1q+z1peFI1wvVcTqX2jnsyy7lAi3cbXfU/V1tTpTUqHv3fuq5m/Yp7ueeldjl2y1/cL3s9r4+LE2wuMlt9+6slh5IsL1UkWq90ZyWVV9jb0X/D3iZTU60KGX1lqSsfIPrvv/s/ef0XEkaZYgeqa7p6p7ZvfHnLPvvT0zK+btO29238xsd1dWqsqqysrMqlTMZCa11lprrTVBUGuttUxqrbXWEiABEoSWEQitcN93zSNAh8MAAiBAlf6RFxHhnyk3Mzf7rinHuW87IyTkOijPC58DvzwHfBb8ljBVuKYwzWmuVLotYdSEriRe6Mx+rCjpJyDl7pM8CcATDhl5I/kW8BViWdPOuLx9D1qOmorJi/fj6tN0/GuD7rh74Q6mfFcHaXcfIeSXMCUcvtyR/pmXwaCljCqVthfurPW/PJj9laerjmfKJ7pcrlqI2QMkFia7QGcvRE0JW2yxxZbSoms0YlAnS0U3fme7BY4C5BZk4/7Dm/i61rfo2rsHho0ehR/r1MP3tetgfNw0bN25D3MXL8RnX36JPcdOIt1hIRkSLjeUk2yoEyyiSHyagt998AEyMzPVCSBcdxwD1GeRBS90Zljdvbj++nWx7y+ulXRbFuQP/2v9Gb9juhfXX6bjdcLQlURJd+XDcB/Dq+tiF/kBtYk7iJSsAvy5cU+cfvgcIe6xEMPg+PIliP/kz9jQtY8YkyEMmrIcQ2ZugJ/eirgllmuwjeC4dL1kHMZ9Gnhx/fXoSsLsrjzIH/5XsPrjxehHKZ2BmtBVDPRr+C8dRnXoYt9fXDO5jYRx/WkGPq43ALefZaNF36mYs+0EAqpecW1+zJ/Jj4K69Iq6kijprnwY7mMoQyfB8nQpbi7hviPuybjbM14tlzr+249w5ruuECsY3Dyg9hDwluVTPkqFqcKLIpbeGEq7LQtmfyV15vCqqivttqSuLJR0y98htUdLtQ2SMTwKO+J2Yv7PrXDt8Cn83GckVu48h0dZufhdw564ez0B8d/XRdKlGyqvuS+DfgnmpT5+I6qKpk19tejKQ3n+qkMX+06wzuQJyeCJkbQBrHaBzl6ImhK22GKLLaVF12jEkOkqFILAqVMfcgr9QgbykefIwO69m/DpF1/hftJTpGRkYsSYcfji6+/wJD0LGQ4P0gty0LpTJ4yPn4VMZ1BAosLja/OR5eCnhO8Q0sF4o2SDJOOD332A7Kws6UCVlVgCxoZeA6olNOtj16L6Em5N7lQDq3FTWZQXpllnTpcuba8TJdJlSZvOvRaWMCqsKwfcqMry5qZvHj2LiA83kvPwWaM+eJDCuiAdfMiLA3GTMe/Pf8WyVh3VzMak+RvQbcIy+FR0NCCNDZoqHeJJF5cOsfQqaPRloTx/Vp0ZZnc1ARWPKf7q0L0OlIjbEr9ZF8vHGMzuaEDuOXcHXzUbgCxvEB2HL8D4lXvgl+skGeYwzP6s4VdJF9XHYHZXHeDzwbd5K5JBIhEK4dGkFbj4Ly1w+qMWONt9EuCVewzKsxQ0iAY3gBvPgyksc3qjOjPMcZYHaxg6N5WFNcwSMOms9cMMsx/+5qZ/Mi7FM8VfOBxAMD0dM39oghunL+PrDn2x9/xNpOQ68IemA3HhSgJm1W2IR0dPqqNu/WxbJDNVOyRWeEQCKhWfOW0mXXWhRPiViKM8f2aduocomEf5QjJy2TdLP636Z37GoLEXoqaELbbYYktpMZOKkihEursA6S4hG0ISsh0+5DocyBeSsWvvRnz21Te4+9ggGcNGjcKX33yHxOfpQkp8SMnJQMuOHYRkzBEiERZC4ReS4RDkqXB18b2Ol/HZePugTv0hQeBcBI+hDbtx5F46/thsEDIy81UHH5RrOwcMwvo6jTG3YQsEpS7NX7sLzYfMgod8VL0XI6xORxEzQv7wtz4+G+8vAlIH5m04hqa9x8Il9arf5HUYOGe91B+DZOj8vCug8RcQ8CUyYTEGvXI/uVcfIG3TcSTvOIaU09cRCHDJoTxH8smT1jw0iqPGoy7M9x2KVLA9IOMS8LSpcMgHx4NHiK/VELcu3safm3XBhcTH0r+58VWrETh0+g4WtWiFO7/sFr4WgJfELiDhSTB++ifVsMTzPkFqT7kv47NJhi222FIpMRv6JVGIDFeBgCTDI42w1yAZzmzcfXAN39b+Cb36D8TIMWNQr2FD/PDzz5g4ZRq27t6L6fPn4PNvvsGew6elMQoKyfBJeE4hGfkqXF18Nsn4dYL9f0QRBJIMjjp6sfnsA/yt/Sg4pOPnqFvIV4D1HbviaL8hmCFEw5udjVW/HEGdnhPh4gilTTJsCAJShwbErcHgqcvEOATGztuJzhMWqiV3anZL4+ddgloDJaw8JN99rOmctfBHEAgJufAH4ZD7d4guokbujbd92yTjBclgGxMJ+5F25Rqm/tgE1y/cx2dNO+FBZhYcbh9+7DIBW/ddwOou3XF5tZBTkgxOgfAVPMUkI6iN632BTTJsscWWahXzyRFWcImTsfGLJMODPGlQ+MbvnIIsbNq2Fd179UbHLl2weNlSrF6/Hq3btUe7Tp3RtF1rjJs6DUkZOUJQfGomhKdVZRY6SoRvxqMUm2T8GhGmIRQlGfxE2IcFu86ibp8p8PlDci0Cf34WljZpjVsLFiP+xwZwCiHdfPgsvu0wEk4OUqtRaptk/NrhDofRrFc8Fmw+KEY4MGvNETQbHK/eIP8+GNp8+QVnKEgeFDkPRBCSmwvJZ9gTglOIVAHNRCqFjATEXdASxq8JWpIhxOHhsROYVa8VTh6/hS9a90KKwwmPL4gmA6Zj6ebD2DxoOE7OXSzZLSSDy+ykjSHXIMmI/MpJhn26lC222FIpMTcaVuRIA8J9EzmFJBluY8O20yGf3ACej4ePH+PW/YfIzC9AalYOjp44iTUb1mPX4UN4nJ4pBMWjZkG4r8MgGXyx34vwdSQjOztb2/i9KzCLTv82wio6NzUFdmpcJkUDgEA4gHEr9qDd6AXSyYsRJYTB+fwZFvzUFM/278ekb+sg595D7Dl/HV+0HIw8nxAMzUyGWXTxlgWz6PRvCmbR6SsCq+jcvMvIlPbp6+bDsO/CbbWWfsUv51Cn52j1BnlWLbNbs5ivv2lYxazjjAwJhpqhCEaQde42ElbsxtNle5G26zyCvpCa4SjiWwmFfJBk8LfxjL05mEWnrwjMotProF0uFfHj+s7dWNSsM7bvPIPaPUYg28cTqMLS5sxH/PJt2D1hKvZPnI5wOAgf2YUayDBIBtsqXVzvC8ojGdyTYe6zY4iaErbYYostpcU8/WkFSUUMqpGJgt/znU51nadPcR8GCQWvc0kV36eR6SgUHU+oEEKhYEytmsOPXSNiy6VskvH6YRWdm5oDO26/MgCEKijC0HvaOgycvUkZCAEEkS1Edv73jZF3+wYmfv0zMi5fx/Fbj/BZk77IcHrFT+mZDLPo49XDLDr9m4JZdPqKwCo6N+8y7iWn4rO6/XAzJUeIRQDbjlzH39r2h1cMRKleJdyaxXz9TcMqses0mD3ymzMTnM2AL4AbQsQP/x+1cPo/18aFpiNRVBhWRnGEr/vmDIc8DSQaNskQ/4pkhNVMxtk167C+8wAsWbEXzYdPhTMkrY+g55TlGDFnDQ7NXoLtQ8YJkQuUIBlcjvdrJhmEuc+OIWpK2GKLLbaUFrPRb4WZZHAU4wVhMJZOcYYj0xVAeiHhVeQi1ymNklynf+6/yC40N0glwzc3VDbJeHOwis5NzYGkgCRDbalEOBxGy2Fz1cvUQvIvIJ162oVrWPhDU7hSn2BqrQZIPXUelx4/xycNeiA5y4FImDMZnAmR8GhUMEyT6OPVwyw6/ZuCWXT6isAqOjfvMo5fuYc/1+uPdE9QbOwADl+4h88adUVhdLmL2a1ZzNffNKwSux4jGazaPI2tKOjD1b6TcfwfP8Sp33yA89/1QpErjEJxEOA+DJ5CJZ8kJObw3wTMotNXBGbR6XUwSIYUfJRkBCVviiJBHJw9DzsHj8eE+LXoM2MZ3NzDIiRj5MLN6DV5EY6v2Ij1PQYh4vfCR3bBPJewDJLBtkYf3/sAm2TYYost1Spmo78UhBTkkBhIQ1KCZDii1xXJ4EyGF+lyTfnhDEZMp2Yz6I+bvQ2/5vDNDZVNMt4crKJzU3PgOnOON0r3FgnAHwrj+67jsXL/RTEKhGYI6UjaewxLm7SFLz8F8+s2R+Lh43iQnoNP6nXD3aeZCHG5lFpzT5oRUOGapXScZcMsOv2bgll0+orAKjo37xrU8cdqJiuCpXvOo36HEUIqxNCW3xduPcLH9bogy0PjsuT9msV8/U3DKrHrNHKD/C31XJGMUAA3+0zGkX/8PY795p9x+btuKPIF4ZbnSJ1CZRzbJh80jEvH8zphFp2+IjCLTq+DkWfMB/Ek4GxpRPJt98gJ2DdlNroMnYf4NZvhYdsheTV7/W60GjYVF7btwfL2XRB2u+BVJINhhaRlUQxPG9f7Aptk2GKLLdUqukajIiiLLFQV7wvJsFF50HhSS0DCHrgCYfyh2UDsvXBbGQVhMRivr9yCNV17IuROx8pmHXBj516kSof3ad0uuPTgqZrtoBHJ92xwFTrtAl08Nt4fcLBejVQLCeVyORKNoYt2ou+YmQhIBeA7Iu4+TlFENDG7UPy8H3WCNJr3jUAIt3vF4cA/fYijv/1X3Pi6M4oCATXazueJf4p4EpV6ivRhve9gmxJgXsRIhtSLSMCPzd0G4PDilfi5ywSs239IzRBJNmHVriOo02s0bh4+jvnNWiBQkK/2v7BBiRRx4aY4knB0cb0vsEmGLbbYUq2iazQqAptk2KgucAeFIhkRr9QnH37foDfO3nss18RECoZwdNoC7Bg+ChFfDjZ26o1z6zYhzx/EJz93xsnrj6Tzt0nGrxXGTEYEvmAYrUcuwKzlW4wN0lKdnmbm49P63XH9SZoiJTr/7xKMEXWDaEDu93aveBz67cc4/Q8f4M5fOwN+jrULweKjQMOaS6be8z0E5YFtiiJcJAbSJoQ44+XxYGXLbjixfis+bzoQh69cVyeR0eGO4xfxtw6DkHD+CmbVbwhXZkbUv+SqTTJskmGLLbZUXnSnRVQEZZ0SVVW8L6dL2agsuOE7RjL8SEzLxQdCMm49yxCdGE3BAH4ZNhEHZ8xCUSAfOwcMx9GFS+EKh/CnBj2w78wt1fnbJOPXgdgMBr9zgwKPOA7KxZxCL77rNAY7D59FSIzxgNSBbKcff2jYE6dvPVb+rGG9a1BvrpZP1nK+2ftez+k48W//gAv/5iPcIsnw+VV+0Gjm3m+SEkTETJabt4b1awDrCbOBbYNR/mGE8vKxuGEHnNy2F5826IPLCY8VIeWUx5Er9/CHFn3w7MY9zPi5PvKePlVtUwmS8Z63LS8jGbq+O2pK2GKLLbaUFl2jURGURzKqonsdJMMqOjc6WEXnpiIwi05fFZhFp68IrKJzo4NVKqorCWPDtjKcxCC6dO8JPmk6AEm5hfLbh7DXjQ3dB+PM6rUoCjqxd8xk7J4yHT4hFF+3Goithy+JXy6ZkUiiJEOCLSH6ePUwi07/pmAWnb4mYZWK6moCimSoeGjtSclHwspIfJyRhz827YcrdxIRiZIMhy+Cz5v3x/7zd6NG5otwzGK+/jJdTcMqJXRyz/zHSQoEinCnz0zs+/d/wuF//wec/aGrcHQS7IhaIsR3g3D/hrB0ybCScZQHs1RGVx7MotNXBGbR6csCmxV+cIaH7Ys7JQ1zarfGkV8O4tOG/fAwLUPyShz4gfP3n+BfG3bH83vJmF6rDjIfPpKso2eDZASqkWRYpTp01YHySIbal6np96OmhC222GJLadFNf1YE5S2XqorudSyXsorOjQ5W0bmpCMyi01cFZtHpKwKr6NzoYJWK6syIjUarEUMxGveduYK/tBuFTK8YR2EPAoUOLG7RDbf3HhC1G/umzsG2UePgF+OpbtexWLnjBPiWDZtk1BysUlFdTYAGNovaOGaJJCMihBO4+CAJnzXpg6dpWVIXwlxNBJcY4t93HIXNQkTfB5LBu4+RDBKp5OX7cK7FKJxvMwK345bIPfslW0QvDjiJwdnBSNGvnGSQW8iHaiNCfuQ8SMT071pg55a9+KLVcKRK38M3qJOp3kxOwz837InEuymY8X0dpN64abQrIZtkFP/W9N9RU8IWW2yxpbSYDf3KQNfYvIrOJhlVg1l0+orAKjo3OlilojozSCzUMgblJoKVO4+idq/JcKpjJd3w5uVgZp1WeHr+olhNXhxbuBwbBwyDL+BDy4FTMXvtXgQYBo0BRTLE0LJEr4u3LJhFp39TMItOX5OwSkV1NQHWExqNatOBGNBh+eGV31uOX8J3HUYiz+kWQzuk9mV4xXHDPpOxbPsx5cccjlnM11+mq2lY5YWOFVzRC9q5nMiA52kuCm4lIf/+Y3gSn8IlhjDf91AUFPfiiMYzN36bw38ZzFIZXXkwi05fEZhFp9eCha4IF/dm8EsA6VevY3qtllixcit+7DoRBZJfJGTM0IT0PPy+aX/cuJqIeXUaI/nMealmkpGCGMmQoErHUwVYpTp01QGbZNhiiy3VKmZDvzLQNTavorNJRtVgFp2+IrCKzo0OVqmozgySDB5haxiPRZi4bAc6jp6jljCEwn54pF5Mrd0UmXfvSGfvxbkNm7GqW38EPG50GTMPY5bsEGOKJIOjtuwiudHViDMmunjLgll0+jcFs+j0NQmrVFRXE2AJxwgD6w7L3C1f44RsthkyAz4/iYfUJ9Fzo2/7IdMxc/Ve7oEuEY5ZzNdfpqtpWOWFTu5cnhPOZXASh/tQQv4IAn4xfeU5gduDAiHYwVBA7dfg/fP4VnW2VHEYL4dZKqMrD2bR6SsCs+j0ZYPuJd/kSzgSwvOTxzCrTktMnrUWbYbOg090PPK3KBRBeo4bf2w+GCfP38ai5u2RuPcwApGgEDf6ZxslhEPyXR9P5WCV6tBVB/h82STDFltsqTbRNRoxVFVXFcRIRlZWlrbxs/F+guukQ+zA5TsNgR5TVmDU3LWi4zGkYeTfvItpPzWDIzlJ3HpwY88+LG7bHQGHA4Omr0TvmevFH0+XohHAMLm0ofo7XxtvC2g0c3SaFpaUdSSCQrH9usStxMi5UhdCrE9FYjiKO6lb/SYsxJi5m409CiXCedfA0fSQMSIvNyP2MoJ5LnjScuBPyUIoJRseBBDkHoxgWOhG9A362rB+PaDRzDaGE19BycNHu7dhUYsO6D16IYbO2Cx5FOZREVKPxLh2BPBNu5HYdewiVnTujTvrtsIfCSAcNkib2p8hAenieV9gkwxbbLGlWkXXaMRQVV1VYJOMXyesJKPZ4GmYtX6fsYFVriefOIU5DdsikJ0tnbwXj0+expwm7eDNycb4JdvQbtwihMQQMJZcMUybZLzfsJKMEByhCH7sMRFLd54UG9AvZiOPsDXq1ti5G9F34rL3gmTwbdOcy5CHhSvFkPzLCVwYNBM3+kzDo3mb1ElsYSEZHHn3iLnI50llVDWNvr+LYF2IkYyA/Lm0djnWdRuAZj0mYfb6I5I93CgvbqW9cXtCqCPX1+86hs39huH8whVSb+g32j4xLKlzunjeF9gkwxZbbKlW0Z0WEUNVdVVB7HQpm2T8uqBIhhiKanmUGEPfdRqOtQfOKZLBDv7W9l+wpE0PFEkdCRb5kHHlOmbUbQZXRhpmbjiApkNmIRDiPgybZPw6UJJkhEIBZLh8+KxpP+y/dA9FIZ8yHEkyOJMxY81edBg2V502pQ/vXYLUbfmnbl5Y09WBM7H5f/wD9v+7T3Cydk8UeeTeOfIuz5MiGXwQuE7sV0oyOPNgtAlBqSryXerFkfmzsHXgWHzXehg28kAAyRvha6IPwR8Mo9ngmVi4bi92jZqEg/GzJZuFgkRnMkgyWAa6uN4XvIxk6Pr9qClhiy222FJadI1GDDWhKwtv8xG21QWz6PRvClbRudHBKjo3L4MiGeGgGIFFcHl9+HOzPth38Y50/hyzDeHMkqXY0Hs4IDq/dPi59x9iWu1GcKQ8xZJdp1C3bzy8gfefZJhFp//1oCTJ4Mj9/ZRMfNywF64nZ8glb/HoNI3tJb+cQNO+0+DlZmhTOGYxX3/TsIpZp/Yc8TsreDCC+72m4dTffYwLf/cRrnzbHUXugLjhgipjuRRPoFIZ9R6QDLPo9DqYSQbzISxEYvvkcdg+LA5/bjIIx67djxIIVqWAZGkQnScsweQFW3GQp9iNnKBmSemAhI1h8WwvXVzvC0gyHG4vcp1uBTPBsI+wtcUWWyotuunPGGpCVxbe5o3f1QWz6PRvClbRudHBKjo3LwPXfaiZDOnE0zKz8UnD7riYmKZIBleV75owCQfGTkdRIAgxH1Hw5Cmm/dAAeYmPsPH4dXzXZRwK3W4JyyYZvw5YSUYIxy7fwuctB+KpwyuXPIpkcP093xi/4cgV/NRpApxeqR2mcMxivv6mYRWzTi3XkcpN4zki9/2w51Sc/zcf4vS//QCXv+kGeIRgcNSeBJ35RMOabk1hvKswi06vA++b7wzhjJZkBILBAFYOHYitw6fh4wYDcCs5Ta6zDomjiF+4hA8D5mzE0Li1OL1oFdb2H4pwyAcExE2UZJDA6eJ6X1AeyVBEQ9O3R00JW2yxxZbSoms0YqgJXVmwScabg1V0bnSwis7Ny8CZDI44cznCvcRkfFivCxLzhE6IERUR3do+/XBx/qroOvMiuJ+nY/ZPjZBx6zr2XUnAF22GIbfAoQwrm2T8GsAN0DGSwfdkhLB8+0HU6z0BBRySDnlFb9QFfu65eB9/bTkcOYV8f8qLcMxivv6mYRWzjvfEG+ezwlH3+72m4NTf/R4H/t3vcOG77ijyBoVchSQPxGqOGJuZ1YyOei7ebZhFp9eBJMNP9yQZoQj8Xg/m9+iKtcNm4eNGA5CS55Tr0s7waLuwT5x4MX7lXnQbvhDXNmzHsq59EPS6UBSUNkXykqd1qZplied9gk0ybLHFlmoVXaMRQ03oyoJNMt4crKJzo4NVdG5eCjGG1MhrOIKT1x/ik4Y9kOvjyCE7fz+WtGqH21t2y29jCYg/MxuL6zXH44uncfpOsjpyMjWnQIwEde6OGGBctc7Rbk1c7zDMotP/emAsb1GbmiN++KX+DJ29Fn0nL+T71OSa1BvRcWkRN4WfuSt1pEk/pOaJsWgKxyzm628aVjHraOTy5nnkql8M57tCMk7//Yc4+E8fCsnoKSQjBK8QKy6l4vPkEXfc52QO412FWXR6HYpnMvjuEIG3sACzW7XC3BGL8UXrgXD6hIJI/TFmMriXJYj5246iaZ943Nl3GAtbdESgIF+uc1ZMslWZ4Fya+f61LzHYJMMWW2ypVjEb+uYGxNyIvA7Yp0v9ShGRDp5LFsQI2HLyBv7SahA8YiCpteUeF+bWa4yEo6eiHb0YWrn5WNW0LW4f3YfriWn4tMlAJKbnifElFET0HLnlMittXDbeA4SV4cjlQHwjvFfKu9GAqZiz5hepI9RTR8uSo89h3E3JwocNeiAhLUf5p5QO890AbWHuUuZSML4P427vqTj7d5/gyG8+wZnveiPi4TtDSDLkOZFMKJC8CTMz3hOiUVmwvWBdkcxCJByEOycLU+vVx9hhS/Fzz5HCxbgkU2UPmYiqU+sPnccPnUcj4eR5zK3fCr7sbEUuuDlcaIi4kxr3npOMcjd+a/puw5KwxRZbbNGIubGwSYaN1w128EVCMrjGfOGOk/ipxwQEOLshJIMd/LQf6iD92k01k0G3EacT69t1w+UdW/DgeS4+bjwAd56mi2VpkAyO9qqFJZZ4bLwfoDFIg884ntWLPH8If2k5EDtPXFblry4LYiTjWb4Lv6vTBTcSU4rD4Mll5jDfFdAg5s1z6U4kGMTt4fNx/H/+Fgf+0zc41mwoijxh+GgAB8QoFjeFv3KSYbQHrCzSHgjJcD59ikk//4wB/Waj45hZahmZkT3yR+oLf+8+fxN/aTEATy/dxPSfmsCdniatSUQRvABLoIjL7mySYUbUlLDFFltsKS3mE57MJ0eYT494HbCPsP11IqyGEo219eOXbke70QuNJU/hAPISHmNKrZ9R+PiJGAKc3RCnLhe29OyH06tWIDnLgY8a9cfVhJSSJEMMUV1cNt59cA+PWhuvvvuRkFGAjxv0wLWE56r8eTlGMrivJ8vtw+/rdcP52wnvLLmIQc1kyM3x3nlYQtqhC0gYvxL3JyxH4vpDkh1hIRdyj6GIWibFPUwkJHxwdOH9GmDcfkjVm9zbdxFXvx46dJmIUQs2qHx8MZNhkIwTUk8+kfqUfP0eJtdqAOezJHHDJXjkd+Ja6tyvmWTo+u6oKWGLLbbYUlp0jUYM5RGO8nTloSx/r+MI26rCKjo3FYFZdPo3Bavo3OhgFZ2bl4GdN5fA8E3FfeKXYdDczYpkFIUCeHrhCqb+VB+hnBd1Iux1Y8eQ4Tg6Zy7SpQP8uMlAnL7zGEXS+dNIEHohASpzrFjM8b0MZtHp3xTMotNXBFbRuXnbwbXzJBnc/EzD8fQtMQob9kQaT5ZSxl/JmYw8XwB/bNYPxy7dVv5jRMMs5vDfNKxi1rFu85P3z7dUB7xS5/O9COW7EXaI8SvkQo3KR4mI8ZI5+S0wh1MezKLTVwVm0ekrArPo9GUDkm9CMoRopJ69iPjGDVG3xWAs3HJE5VU0e+SPcfjE1Sdp+FBI6YNrdzH5x0bIe3BHwpCcFH6h2hb14s9XJxlW0bnRwSo6N6+C8kiGfYStLbbYUmnRTX/GUN7SqfJ05aEsf69j43dVYRWdm4rALDr9m4JVdG50sIrOzctgLFcIwxcMoM2wGYjfeFiuSY8uv+/uPoQ5jZsDfk/UvcQR8GHfhEk4OH4ycqQz/LztSOy9QAPSIBlqhNsmGVpYRefm7YYxkqxOV2L6hURsPHAa33YcCacY2Cx3Uak6BdHxUIGCQAh/6zACO48aL3h8l0lG7KQo3r/a/C3f+dJBvsiSy6NihIKgAU23Zv8VgVl0+qrALDp9RWAWnV4L5ok0BVJj5HsID/cdwdSmjfG3+j2w68R15SaWZSQhzNcHWU58WL87bly4gekNWuH55bOi84kjqVeMXML5tZIM9VvTf0dNCVtsscWW0mI29K3QNSgV0ZWHsvzZJOPNwSo6NzpYRefmZTBOCgqh0OtD3e5jsOrQBbXJG6EgLqzcgNVdegjh4BIF6QDV9QCOzZmL3YNGIN/tx7fdJ2DDkfPSNXJbZnQkl8aoSaxxlgez6PRvCmbR6SsCq+jcvN2Qco0Yb/QmyWBZT1myEe1HL4BbvqvZC/mIzWTQvSMYRp2ek7BmxyGEw8Y1znCo+1d/3658sIpZxz0BijjQeJYHx5OZj4KE53AICtKy5N6ZP4ZbGotmvxWFWXT6qsAsOn1FYBadXguVT4A3SjKurtuCuCbN8Md63XHxzlPlhvWFIHngUrMUdwgf1e+GC6evYG7LDnh4ZJ/49Ul1MkibVJ7S8VQBVtG50cEqOjevAptk2GKLLdUqZkPfCl2DEkOOXIuB06hmWN2aUVaYNsl4c7CKzo0OVtG5eRk4ehiJBJBZ4MbXbQbj0OU7CCkyEcbhaXPwy8gxQEA6ebkW4lmTwQDOrFqFTd0HoNAdQJ0Bk7Bk51Gl5xn2DI/hmsUaZ3kwi07/pmAWnb4isIrOzdsOLpGiwcgZK59Ukx6jp2PCkm3quFbOiJFoqmUtYl3SnSsUQZvBczFvzS9Sf8SDWvqitvCKW0N08bwpWMWsk7uWtIsbMXhJMp6vPYC7bcfhdvsxeDh9lVwT6iX3qPYaRP0IpSoRxstgFp2+KjCLTl8RmEWn1yJKMnzMOSn3M/PnY3zDdvigUW8kpuRKQCSddMtAuS8sglxx/6fGPXH0+CUs6NIJd7ZtVASEgyFBCSdG4l4VVtG50cEqOjevAptk2GKLLdUqukYjhvJ1nmJkOak3o6RbM8oK82WnS5lFp68IrKJz867BLDp9RWAVnZvKwio6N4SafYj48Tg9F5826IXbSSnG2f5iHG4ZOhLHZ88TkuFXo9A8chLBIK5s24ZlbbrCIySj+ahpmLF+j1oWwWNv1ZISiV4X17sMs+j0bwpW0bmpVrAOkGgURZDvC6BBlyFYu/8UPMIawopkSD1RppJxbKlXKkPvCSsxcd56nuwqfn2SSJqdXGbE9JZOs1msuvJgFp2+IrCKWcd7o7VL45kG8b2+03Dit5/g6L//CBdqdVHPCZeJ8b7Ip9SeA96pKQwrrKJz86owi05fY2A7IryLu3jCUuYHJo7D6Ibd8EHzQcjOd6l6JH+iCZNaI3nnlOR+22Ygtu87h2UDeuH68sUqHC5NY+vCIjCLNt5XhFV0bqoTZmFu5Ls8ilDY78mwxRZbXll0jUYM5el0G8BiKOXWhLLCtElG1WAWnb4isIrOTWVhFZ0bguZgOBzArcRUfFivB5Jz+PIr6cl9QSzt3A1XN2xSS6c4i6GWK4RCuH/wEOY2agOvkIzOcQsxfvEmRTJ47C3HqMUmKBXPuw6z6PRvClbRualesKBJEYqQlJ2Prxp3wanbiWpvAnUkrdwYbZCMAHxSGYbN3IBBk5cgwOSGxRCPkowQ0ytWlTUOs1h15cEsOn1FYBWzriTJCONeHyEZ//ARjv3j73Hxu85iTQvFluckoPQxkkFC9iIMK6yic/OqMItOX2OQfIhIfvmjs1cb+/fH4Ebd8GWHMSj0cJ9FSZLBmS+3fG3QYyxWbD6KDaOH4+yMqSoc1qmQTTK0/XfUlLDFFltsKS3lkoVydBmFTmS6ChUyop/F36NuKhPmy46wNYtOXxFYRefmXYNZdPqKwCo6N5WFVXRuCLW0Qzr309cf4bNmA5AqHVmYb+/OL8ScZi3x8NARMawCagmVWmsfDCLpzFlM+6kJ/IV+9J+zCoOnr+QArjKo+N5vsQm0cb3LMItO/6ZgFZ2b6oVBMjjbdflhMj5v0AkPM/PVenqxBqX0DYOQf0leST4mL9uObiPnwEuvUrd4ElmMZCirSsIyx2EW8/WXwSw6fUVgFbOuBMmQe73fZzpO/sPHOPrbD4pJRumZjF85yZCM8PHYWWk3lnXsgi4NOqBR/5nw+YVgRMmqohn8LnnnleS2HTIds1bsxc6pcTg8drRkZEQtw1RvaPmVkwxd/x01JWyxxRZbSouu0YihPF2mswBZhQ5kC9kwEP3uEvJBvxzpULD4KwNv8xG2NmoOxvrxCHYdv4yvO41Gtof7L0JwP89AfN0GSLt6TRmGfJszDxBCIITUq9cx6bu6COa7MHrpJvQYtwjiRBlUat269Ju6uGy8++CSFhqDHK3fdeoKvm/TH6kur1pORwObRJTj0zQJiyJBtW9jwdbDaDNgKgoDEXFC/1w+w3onDulBvujiettQaiaj9zSc+PuPLCSDBnHFScZ7DcknHhbhK5J88YYws2FzNKnfWi2fC4YU41ScQfEGIRnce+GTr30nLcXYOVtxdPEi7Bg4QPKcAxwksAbJ0Mb1nqC8PRn2Eba22GJLpUU3/RlDebocRwEePknEqXNnsWP3LmzavhXbdv6Co6dO4NajRGQUOIvDsPrV4W3e+G2j5mDYeEVYvvUA6g+agfwgO/IQsu8nIK52HTiTnojBZGy8VCQjGBHdQ0z6tg4CaTmYvmEf2g6ejYCfRoC4o3FpicPG+4SwmvnyS1WYt2EXWg6MQ07AIA40sM0kg5u8/fJ77cHzaNhtHHI9AWV0ksSSYHCplKpY7yzJmGqTjJcgJOTBz5mMAh/Gff0zfqjTHHELd0r+SD2QCsDZLDPJYL0aPW8T+kxYhQvrN2FV505SoVjnjIV4v2aSoX5rbIKoKWGLLbbYUlp0jUYMOl22s1DgxMHDRzB42DB06d4d7Tt1QtsOHRS6dOuGvoOHYP32HUjPF6KhNobTn+E3Fo4VNsn4dSI6kIzJizah7cRFcHFEOhTCs8vXMOXnOvBnZymDKrYEhEyj4Eky4mrVgyvxGZbvPo2GPePg9XEOg/9+3UbVew8SBKkPLqkmQ6ctw5AZK1DIehExlgqxPtFwNEiG2qqLnWdvoFabIUh3epSBzpkQCSpKMpQ1XjqetxBcCqhIhtwkZ2TucibjHz7G4X/8EGeiJIPPiuJNxSTj7SLdnEHSfWdaY9+rE0Ehn0Ehm6HUHIz48md8WbspVm49ESUNqpYwVxXJYN3i+0dmrd6J9kMW4PrOA1jQvAXgN8ipQTL08bwvsEmGLbbYUq2iazRiyC4UQsHrJh1nMB49SUT9Jk3QtXdvTJszFys3bMCaTZuxYv0GzF28GAMHDUDtevVw8vINZBQGkOmURkuISZ4jP0o2SsMmGb9OcKlUSBjEgMkr0X/eajEKaCVGkHD0GGY2aoyQ1EEahjScSDQioSA8qWmYXKcBsq7fwS9Hr+HbTiNRyFFqMRciYlBwaYMuLhvvPtR7MsQYzPGH0aZfPBZvOqBmK3h8rZrlkLJnPaD5yO8cmT5x8yG+at4XT8Vg4lHHnPXgKLb8j1njJeJ4G0Ej3KtIhqQ7JGRKnoOEqWtw4ePWOP3HVrjYYyKKAkF4uRSMhjAH5sUPc0IX3puC2qAf5uEMYfX+Cn7ScJcS0bp/VYSEaIYFrvsP0O+rRvjsx1bYf/yyalOoZ3NDsDIwXdx7sf6Xg2jaKx43D5/D7IZNgEKntD10K2klGYmG/T5CcgH5QjKySSgEWfLMxL4raOyFqClhiy222FJaYg0FYW5ACBIDXs+U7xm85ixEbkEe9u7fjY8//xzXHzxAeoGxByOTsxTymeVw4klSIhoICZkybynSCkPi149cuV4gfnMcJUdGYkh8+n6QDLPo9G8jrKJzU1lYRefGQBg+GoyD5iJuw05l89HouLp5C5Z17ISIV8xEYRjck8FjJMOhAIK5eYhr0hRPTp/D8XMP8MfWA5Fb6BMjgKORATFdaHDq4rLxbkMqR5FHkcjnYgh913QgDp29pcgnR6RJL4poXfOkIKkDvMY19lcTnuJPjbohIadA6ghJRUDckJBUT12PwSw6/auAhIHvtBcGITyDZCKA/FuPkL7tBFJ2nUTmyWsIB0Pwyv1HglL/5eZjs3/itVR4bwLGPUjJhCWN4QACEb98yhVJJGcQqn82g6RB8kJIafqFM+jxVTN8/EM7XL37gJNeBruIQpwr0smfB46dw08dRuHG6WuY/nMDFOVmSz2S9NEd70Ac6uN790GSkef2FtsEmdJfx75bEbMToqaELbbYYktp0TUaMZQgGdQLkch3FmDHzm3489++RkJKqprlUA2REAzlRz7TMtLQok07TJg+F+mFASEZPiEZ4tdRIITCJhlvG6yic1NZWEXnxkAYhb4gancej1WHzqqOnNbh4fmLsXXIUBT5DWspKIYIDZSIGChFUhdntmmLu/sP4tL1JHzaop+QXa8YCDQouPn7/TUCft2gFehTo953U/Pwl/o9cDMhldt01EizMWpvEA1+0o7kTMa9Z+n4Q/3OuJ2eKwa61K/oTAb1+niqBrPo9K8MtcwrrMiGh1Q6JPfpCyEUEnolZDwgxrTxLhka13zTtaSDTEsRDU14bwB8jmn4h70epN2+jYD0J0H+rgHDnYSSi6LIKB4c2I0ef2uBP9XpLP1WmiIUMYJBsPTC8oc4c/kO/tpiEG5fuIXJteognJqq2h76KeJxuDWQ1rcFNsmwxRZbqlViJ0QQ5pMjCDPJIEgyCgoduH33Jr6t/ROGjR2PtVu2Yc+hozh44hT2HzuJzb/swqQpU/DVt99j3/HTQk68xnIpaazyHA71yaPxuNbTfEQeSca/fvABsoRkcESLjd27CHZWMej0byPMaa6udFc0TP7N8fjxefNBOHD5njIM+EKDbRPicWjqNBQFxEoSi8kgGRyZFSPK48XCbt1xddMW3Lr3HB+16I2nOW5j1DLMY2xLx2Pj/YDaZyHtw+HrCfimeV8kZzvUEruQ1BsxuZUbwwg0Fk1xKVVSZo6ayTifmCb1SC4okmGsx1c2ZtTfq4L1PAad/lXA9HKpFP/5BepN+fzNWT6SCqn3Ps5iCAnn88MZHBfTEhTQztaE+SYQDnLPSAgFyUnYMHQkUm/dkvuRdEtBVHe7T4JB0lUkeXJ101p0+bIJvm3aF89z8qOFZOSrMq7lN+sRyer1B8n4rGk/3LlyW0hGXbgeJoAv+WQ+cmGXUQql43sfwGcm1+srtgnKQ8xOiJoStthiiy2lxUwqrI1IaZLhUiQjNy8bazduRufuvdCmQ2e069wNHbv2QKduPdG+SzdBV8yavwjPs/OQUSBhKzIhpCJKMEgqnqSkCbF4Xoyrt+7gn3/3O6RmpCMQCsEfEmNCOod3DcFwuBg6/dsIc5qrK90VDZMv2XuS58KHDXvh4t1k6egDiLj8WN13OM4uW45QMCSGSZHUiSK4uayCo7fSCa7o1w+nFy/Dg4QM/EuTbrj/PA8+MSgigSD8EXGnicvGuw8a0y6pB0t2HUeD7qOR5Q5IWxFW7YVfjERCvbiRZFPc++R7am4BvmzRB/uvPoJPDHMuuQtIGD4hHPzUxVMVVKS+VxUMMxRg2ple1vMwCm4mInX3GaTtPou0y7fkWQmIG3l+fCF45FlwkGj5hYBI/ujCfN1QeeOX59nvw/l16zH6y29wYf16BEN+9ewGCI2/qsLPZWVBoWQBP04unoeOnzdE/Y4jpa/zSl6xjkieijujvMJSN8LwCu6nZOGDxr1x48odTP2pEdIvXTPqFWdUpX3SxfW+wC9lkCftq1qhQCIR/YxBZy9ETQlbbLHFltISm/IkzFOhhJlkZLk8imRw83aBIw8paZm4fvseNm7dgcXLV2HugsVYuHQF1m/ehjOXryJdOnaSiRKbxgQkGc8zczBt1lyMnTAZYyfGKQwZMRL/13//b0hKeYZCrwdOj9vGrwAejxfnEzPwe+nUbz9MRaHPAU9mHha16YkbW7bC7fXD4wrA5Q4iz+cXP14EnYXYMGwoDsRPQ8LjbPxz0244f/8ZHD4f/G6vhEF3+vhsvNtweb3I9oYwePZqdB03F1ny3SXlXuh2wekLwOGVuiJ1xCNuPdKOFHo8SMsrwLftB2PtkStwit5Dtx4/CjxB9ekUN7q43irIveRLvfYKAfdIHQ9KW/wwboXa+H3p07Y403MiivIlfzwu+KSt5n3n+L3yW/Lmbbk/tuuSdlfycyzu0BVz6tbH9hGjEM4vQK6QAUc1t/sOr0vaAjcCrkLsmDwOHf7cAG37xSNL8sTj8sEt+eISd0b+eKX+SJ2Q9uZRRj7+70a9cOHCbUyv0xQPDx5TSzrdbId8rDv6+N4LSBnQFsiROmS1BwidvRA1JWyxxRZbSouu0Yghh5u55dOYyZBOSz5JMh4/eYS4+Ok4d/GKmp3I4QkUXP4kJILfs0goojMWuQxHPo0wJR7RP8/Kwez5ixA3bSYmRzF6/AT8/4RkJD9PgUs6R7dPOiMb7z28Xh/2X32Iz1oNkLLPQ6HfCWdqBmY0bI3k4yfh8Qfg9YhhKMakQ767xH3Q7caeKVOwY9RoPHtegE9b98XhKw+EZHgRECPBRXeWeGy8H/AIsv0hNBsYh8nLtyHXH5by9gsZFcNayr1QiIZbSIdX3PkEbpISaX/q9hyLhb+cVMaiV9y6xZ3TF1KfJCm6uN4mFPp9yAkG4OOzIOn1CVG60WsiTv7mY5z6zYc483UXRHIMo5rPlM/tg1P8OCRv3tT9FUY/Y20500Nj/u6uw5jduCVOT5+OBa3aIpiWibyQED7Rm/2/Kgr9QiKkLwk6HVg9eBBa/LE+Bo5frEbqVZsi+cL6xPqi8oj1R/Asz4UPmvXD8dM3MadJW9zevluRU7cQUo9PwrTE816B9Yx9PQcVNXaBzl6ImhK22GKLLaVF12gYEJLg9KoN3ZkuIQ481s7pURu/z104gf/lf/vPaNu+I9Zt2oIkMQpjxIKgX+M3iYp8ChFR15TeuJ5Z4FQv7MvIdyg8TEpWezIyMjMRikTAlyWpt6xqUWSBzo0OVfVXGZQXflV15aG8+CoKcxiVCac8f+XpXoBrsbccu4zvOw+Xjs0PfyQE59MkxNWth+zbD9SpUmq9doRL0otU3YiEQji2aAk29++P/AIXvm43BLvP3oYvEhR3xtvBy4+7qrqKojrCsKI6wjSHYQ2nPF15qKq/qiAs5etHfqgIX7cagq2HzsJXBAHrRVi1Gawj/FTvNZBrXDrlFsOx9dAZmLFhv9SviFqjz/X/3BzNz9LxvK770cEc94v4uedEnczEZ4DXxSi/0WcyDv3jhzj623/F1W+6oEiMYH9RSOmLAuImHIFX/AWjYbw6YmkidPoXYJwBbuiWMuDzyzT55Zq/sACbBo7BvinTkXX5AqbIc16Q8Fi9wZ33qAvLQMXjjoFp8ElZF7kdWNqlP37+oglmL9oMr+RdKCxtioQVg1F3jPqT5/Xji3ZDsffodazs2APX19IPl3P5EJE8LRmPOV0VT1v5/srT1SxYBvlCUHPFHuCgotGnG322gsZeiJoStthiiy2lxdxolIQHuQ4/sl3SkLidUZLhUyTj9NlD+J/+X/8R3Xv3Q6MWrTFi7AT8sv8gHghRyCgoUCdSMIzYp5m8mOMwX6/MezKsonOjg1V0bl4VZqkuXXkwi05fEVhF50YHq1RUVxLAos0H0WxAHJxBbtQsQvadG4hr8DMKnqRq3EunK4bj+XWbsLpLF3g9XvzcYSQ2HLyCALd8F/GIyWikUbH6N0tldBWFWXT6qsAsOn1FYJWK6sqDVXRuqg/cwezFswI/Pq3bG5dvJ6qTxHiKkjowgBv/LX5INnhoQLcJizB28Wa1sZdHmlLEhxKrH7NYdTUNq5TUy29eoyIYwu1ecdj/Tx/imJCMG3/rJMSCT4Dcr9KLOx6YoHLIHEbVYRad3gxuIGbMRrmoPdbyuwjpV69gZqM2SL4iz2tOGqbVb4SEE6dVWnXhxGAWnV4HGujc64HCHMxp1gPf/LU5Nm07bOwNKRlkCX+uQBA/dR+HDTvPYkvfwTgzdyn8Uof8cLGKlXBrFbOuPFilorqaBglXvssTXYVgrEYwQ9d/R00JW2yxxZbSYm40SkJHMrwGyTh3GP/p//1fcO7aHSxZvR6t2ndCy3bt0G/wQCxcthh7jhwT3Q0kZ2SpmRAzmTDHYb5uk4wXYtWVB7Po9BWBVXRudLBKRXVm0PiYuGgLuo6fD09YDAOxSR6fOYHpzRrBk56n9yOG482de7G4dWsEfV406TERS7eftknGS2CViurKg1V0bqoPJBk+XHyUhk/r9cHzbIcYs2F1klJZJIPggVKDZ63FgGnLFYmNhJUZ/s6RjFiC1UcoIiQjHod/+zHO/P0HuPPXzurN1DxRiaew0baGMtyNk7SqA2bR6WPgQ81/BtHgJ9Ms+R4M4OjkGdgwcDTchQ6EfE6s7dYbZxavUjMEurBiMItOrwMNZm4mD2c/R3zd9vibkIxjp66p9oOzWGYx+/MGw2g+eAYWrjuAvWMm4GDcTDXDERSSwdO8zG6tYtaVB6tUVFfTsEmGLbbYUq1iPi2iJMojGUfwH//3/xO3ElOQXuDCeSEUs+fPR/de3dC6bUu06tQZbbp2w8HTZ4zlViaY4zBff5Rik4yYWHXlwSw6fUVgFZ0bHaxSUZ0ZNAD7Tl6K4XPXgye8FMmFq7t3YG7HtggXeEu4pXEQ+0w4ehJzGzdG0FWI9oNnYtaaw4pkRIp84iYaaVTMYRBmqYyuojCLTl8VmEWnrwisUlFdebCKzk31geUfxJZj1/BN65Eo9HGsPGgY1RqSERMa5eOX/YLOo+coksF3qcSuU8x+zP4oVl1NwyoldFLvaazTaOcxtXd7TsPxf/gDLv7dR7gpJKPI61f5QNIlHMR46QPvlfdsCqeqMItO/wIc7jeeVR796pPf4bAfjmfJWNSwDe7uOQqvGP/BkBfHp83BjsFjhHAw7bqwDJhFp9dBLYMSuJ4+xIQfW+Hrr1vi+t3HUk24NCgaWFTM/jhr0WX8YsQt2oLjs+Zg6/BxxjIpkgxLXlrFrCsPVqmorqbxMpKh67+jpoQttthiS2kxG/olIQ1MAY+yK0SmyyG/ebqUVx1hy5mM//i//xfcSngmepIPFzLy8nA/4QH2HNiL2YuXYPTkKThx8bLaQKYPvyQqQzJsvD/gsoXmA6dg5sZDahkUraPjq5Ziab/egEc/Mk2knr+MGfXqwZOfh17jl2L8/F/gLwogHPFKr/x6O2Ybrw/clzF11V60HDRPSCmv+dReBUUyxHDV+aHhNHvLMTTtOwEBEtVISF2noWl1+zaDJIpvs+cMAUnG7b6zsPt/+BMO/I9/xOna3RDxC8GW+xOVGqkvEoMYnLWpJpJRUTCVaipF/gfESPZyn5SvEOfXrcXStl3hSc+FR9zxiNmHu/dhSYtO8En/oQvrVcF6kXXvOkZ91wTf1mqDx2k5BmEgJ9W4J7ikbuCMNRg6fQXOrlyJlT0HoShA0uR65+pMZUESW+Die62iMxcFL16eq/ZSavruqClhiy222FJazEuWSqI0ychx+hTJuHnnono/RuKzNGl43Or0Fr7pO9vpFFIRPZFKbfbWhatHZZZL2Xh/4JPO/tsOQ7H28BW1oRv+IHbOiMOWCWPlu94PUXD7Hqb89BPyM9IwbOZGDIpbK8ZVQIwKYyZD58fGuw8agD0mLMGw+TvVJtWiIrcYslz7LxZtOSRj5cHL+LHDYOWfr8Hm9XfLYOS9GhRDLUGS23265hBOtx2L0x1H4+a0ZUKghG6JgjrFL8RfhG/je60kQ0gOJE5a8fLBQQT1vor0FCzt0BFnV69R7/jgSxG5ETz7zh3MqNMU2YmJyq8+zFeAkK5nl89g2N8aoE6Dbshw+tW7RrjxW+tewB07E5ZuR7exc3Bx2xYsaN8DcMtVqWtqT897jPJIBqHru6OmhC222GJLadE1GgY4VRojGdHlUg6eLuVARnYKLl+7gYycfOP0KBINrtEkXC/Wa5rXbb4MNsn4daIwEMGnjXti35UHimQU+QJYP2wQji5cINZJ2UagP+kZJtf6AZlJjzFp6S50GbFQbBqeGmTsydD5sfHuwxkIoX7PcVi66xx4ohSKvFwkJ+VePsnYdvo2vmo5AF4xMIvCAXX9XSMZBjkSEiG/+dZzX2oBCu49Q/7DJ/AkpcAldT8SFDe0h8U53fGZ0IdXM+DMAd/grUhGwJhRCYT9eLT/ABY0boa85EQ1Y0nuwxOlXFnpmNeiPe4ePib+S5IMltsrEQ+SK0nHw2P70e/Lemjdbggc/oh667hwD70fAUnG3C1H0HJQHG4dOIhZzdqgqMAlOp/am6Hz877AJhm22GJLtYqu0Yghx+kR4iDfFYQwOIR4COnIcRZE338h313iho2R6DPprwoEg7BJxq8Tabk+fFC3K84/fiqGhxgAfj+Wt2+HK1s2i4VStiEQyc7HlG9r4/md65i7+RCa9ZsuhheNTW50fZeMRxuVQXJeIf7arCdOXr0vdiwNUWNkn6P85ZGMo1fu4+NGQ5DrpxHuUddIMuSL1s/bBzH/IiFJs9yjJFwd+RoUss3jWEM+FAV8QjKEPAWk/otlr4xozhZI3tBw1IdZ/TD2hEjkil0AQSkTn8uBHQNH4tDkeET8XrWnis82Z6JCHhfWDxqO43MWqeuKWMinOk6VC8PKKdeXIkoyrm1bj86f10fv/pMRkHSpY23LaSOY9NUHz6Fe97FIOHUJMxrUhz87HUGSPFHq/LwvsEmGLbbYUq1CMhCDtfGoaZ0ZiSnPFcnIysrSNn7VAavo3PwaYRWdGx2sUlEdoQwNkduJmfigfnc8yM1RZ/uHfB7Mq1MPD44dUaOxVn/FcPsx9duf8eTiKazcewq1u4wXw4vuOQ5ZMn6t/3cMZtHp3xSsonNTXaABevFxGj6r2x7PMrIVyWBphxkxj6WlAW7xE/N35d5j/Pe6Q5Eq9QZhl/ihISvpL6+OvQFY5YWOI/rGcimyI5IMn8cHd6ETgbx8RByFQrKDYrmH1J4DdURrdLkS88ccR02CeS3RGgMEko5QJIhnV69jduM2eH7xkiSGpIH5TreS+QE/ji9cik3dBxgzmXJNvd9EUm3MwkhoihTo43spJA0nl85D2780wrjJS1TeuElamAaTmP0wv345cx3ftRuGZ5fvYdrPP8LxPBFetiuSHEVeTO7fJ7yMZJj77FifHjUlbLHFFltKi67RiKGmdWbYJOPNwSo6NzpYpaI6InZS1MnLD/FZkz7I8PlUB+4ryMP072vh6Y0r5ZIM+EOY9VNDPDp2ENuPX8RfWw2FVy6L6SieopFGRef/XYNZdPo3Bavo3FQXaMDuvHAXXzTphkK/XwxGLh1SNne5JIO4n5yK/15nCBJyCsQAdtN8jfqj3qiLbwOs8kInD4Pco7EsTMiVJD7lyAXcnbEaj+OW4dmGAyjiUikxoEm+eMKUMoj5OEiw5jhqHJJUZm5ISFEo4MWhyXOweugoBAryRfeCMKh7CQbw6NAxzKjbFBHpH9SLEkkwooRKnVQlxKBE+JVAJBTGrqkT0OrzBli4Ypdqd/iCQs7ymMXsR2LE8RsJ+Evz/ki99RjxP/2ArEd3JE/FT/DtqSs1Abk7m2TYYost1Se6I+liqGmdGQnPbZLxpmAVnRsdrFJRXUzPDn/7oUv4tv0wOLlOO1SE/KdPMU1IRlbSg/JJRjCMxc3a4M6u7Th6/iY+bzIAeYGwGjmlEWYWnf93DWbR6d8UrKJzU10gyZi3/Tga9R4HjxiPhtEtNigj5sxYOWQhJSsfv2swHFeTUsQY94BHqxokwzBkdX7eBKxSUs90kmzIdzF2bw2fj0P/8Ruc/X/+DRcbDhSGzuVUnD0oUi8oVJN68ji87tkaNYsh+RqUXM57moQlDTvg5qEj6j0ZEUkUDVkF3ksogPx7PGK2LvIe8njZoJATgmSEZSxhEpp4KoRAEJtGD0XzP9fDtn3n1SwJl3MxaHKGmJj9sE5dT3iOTxp2R+rDZ4irXRvPrl2BX3TC7kq4fd/wMpJh7rNjfXrUlLDFFltsKS1mAlAZ6BqbiujKQuwI25okGTbeLpBkLN50EI37TIGXMxvS8adcv4VZP/0EZ7YYg/Jb54/g6ObqTt1wae0qXL6egD827odnTi8CPLLzFUY+bby94Aj9oFlr0W/qcrGnaWxz/w2XPdEW1fuJIbfQi48aj8SJ2/fFUDSOvaUxrpbvKINW7+9tQkT+0QJmPoSljt/pOx1Hf/MpTv3mI1z5pgeKfGExhLmpmXsxxCkNaZ4h+7pJhnoEhUyEPDi/Zi1WtOkBl7TrIclrY3bCcMf7KRKSEcrNwYxWbXFr935FOnhKnDoGV+6RDJLlaw6/Mgh7fFjevyea/KkuTl5NUMTGr+KVMCWfdH7kPxJSuIyzCx4npCKuTj0knj6tTpYisX2bZr6qG3JnZZIMHmGr69ujpoQttthiS2kxL2WqDHTTphXRlYXYxm+bZPw6QIJBTFywHt3GLFVrzGkU3T58AoubNIHPk1M+yRC/W/sPxokF8/HgQSo+bdAH97PzERQjgFaJzo+NdxOxuuLzB9B80FRM37BfypkGN48fe7FkSuc3BncghD+2GIudZy+Ll8CLF9aFuKao+t6KXZNQe0jkRmnsimmOO/2m4fA/foR9/8MHuCokI+wPw8OHJsSlSkae0FZ/3STDSEIIwcwMLG3TGedWrxU+GERQSIOavZBnXZElSViYZehzYe3oUdgXPwvwe+XejJkMtaGEH3IL2nheBpItMY5ndWqDRn+qg3spBRJjlGSw2MsgGcyvlIx8fNS0J67feYpZTVvg/r5DkibRqbry6yQZ6remb4+aErbYYostpcVs6FcGusamIrqyYJOM9x3mjplGI9eOR9B34lyMmrdVne3PgcszGzZjbafOCIZKv13XDJKMvWMnYP/UKXiWnIuP6/XCtZR0dZoNLSydHxs1AZarGWKoCGgQl3ZbOcRmJ1RdkQqSL+3Et+2GYPPpW1LEUlnCQhWEVCqSQVuaNqDJvxkBqVzfdp6MNQdPiXEZUiP9imRw5usdIRlc4sWbpbEbjATxoFc8zv39hzjyT0Iyvu6BkJAMFy38gOS/3Bvv0ciYKhrpVQTLje/seLL/CBbVb4mcp48RCghxkLTw5ChVYFJYJBxhWvtBD46tW4Plnfsg4nHCz6N45T6oIsPghy6el0LicOfkYnLTJmj8eX1kuYKSHcxHI+zySEZ2ngt/bj0Axy/ewaL2nXF943bVXtkko3TfHjUlbLHFFltKi9nQrwx0jU1FdGXBJhnvM9g5h5URqAxBMRq53ppLXloOmoh5m7hpVXRihOydOwvbh4xU5/2H1NIEXXiGsXVoxixsGTUUmRlOfNqoF849ShJDwNDp/NioCXBfRAxcDBNRRC+gyrssY6x8I40Ekp+GLUpCKnVBrObHadn4c+OeOJ+QJjoaq5zJMJZLyX/xQ9CTYVgTsWtcGtWkfzzmbjuqjEWVTnrizJekPRb32woa7mLeqtF9zmQEhRw97BmPy//mI5z8tx/hyte9EPaE4Wa+8JQ2eZYKeXuKZOjDrClEJG1eVz42DxyJ45NnwBd0wy8kkWlRJCPaEITlAsuW+zASrlzGnNrNUJj1XMrKr9yp0+KkeMobbCgfEThSn2Hcjw3RplYbeILcJyJ5Q/rFYtf6MdLmcAfwQ+dR2Hb0PFb37Y/zi1cK0WU5sO2ySYa5b4+aErbYYostpUXXaMRQVV15KMtfZd6TYRWdGx2sonPzqjBLZXRVhVl0+orAKtWuk45ZjTjLV0KdMCPI9wTwY9ch2HTknLF2XDr+9WOH4fD0OSjyc8TWeGmaDnR7bOkyrOrfAwV5HvypWR8cvnaX9qnEJTCJzn9ZMItOXxGYpTK68mAWnb4isEp16CIRllFQEQvuB6AxGQoHxCDzSBlLoSqjLGaYGTCulW2o0RrlKLMUsRAIumX4RTh9KwFfNeuNxGxj2Qv3ZFCM4qY/gumLfhWo6ARcPtRp1CyMX75LzQQwDaxyanOxikOflqrCKtWh47PDRIekkgeDQdzrPQ3n/v5TtS/jzPd9EHGHIbluEBExiAvkOw1jZoQ5nPJglvJ0sQw262mgslyKQn48vXoVU5u2RsaV65IcLk+T66osTO7lPmLgjMOsbxrgyY1LUhxCBaQe8cjYCNNPxmQSc5yEWczXSQiyE+9h5F/roXerAQhImCSWEW6LZ7gmMftj3XQHwmjadwqW7TyK7WPG4ejU2QhLJZKaUsKtVapD9zpgFvN1lmG5G79NfXYMUVPCFltssaW0lGX0E1XVlYey/Nkko2owi05fEVil2nU05KIkg7YJhycj4RBS8wrxRcueOHr9gSINHIFd0LMLLqxci4iQDDXuaArTDLo/v2kzlnTrAE+BF1+26I/tpy8ZtoM1eo3/smAWnb4iMEtldOXBLDp9RWCV6tDRIORotFcMyHvPMrH/1GVk5ztQFHQbMw2iM8D1KfJZDrmIoQTJoNkjJINvuF63/yzqdR2BTLdPrpEc0IU45x9asGSY8p/1jASCFETVN7nAejFg2goMnLlWvosj8f+ukQx1L5JoGt6RQBC3h8/Dif9UCwf/t+9xouUIFHki6gSkIpIMcVwoD0JNkQyr7gWENPjcODBlNtYMHYlgoUOKJaj2QTApOj8kGTwFakmLjjizfYsUnBBXucbN+eqo2SqSDJbt8xuXMfgvtTFmQJwiwioNJBkqM19ISX8RNcvaYfgcTF+7C4dmzMaOkeOlGtMIL1lXrFIdutcBs5iv2yTDFltsqVbRnRYRQ1V15aEsf7HTpWySUTmYRaevCKxS7TplxHEpDft20anR7wgepGbjs0bdcOtphtHpe0KY2rwJ7u7Zh7AYSjQuzWGaQQvy1r59mNe+Bfz5LtRqPwxrD5xUI9a0Ic2i818WzKLTVwRmqYyuPJhFp68IrFIdOp4OxJeoJWUWYMiM1WjaNw7TV+7EAylTH5fIiGGnSIYiHGIh0wiVIEuEYQHJQoxk8L3PnC3hRu0JS7eh2+iZcPFdBUJuFFlVbpgoxmGwCe7X8AuCAhWeGIzcozBuyTZ0Gbfg3SYZNHTlS1hIetqRi0iIW4cH8WvxZOtxFPkltxiGuDGOsTXc0qM5nPJglvJ0NEYl19Sn0kXjYdnlJSViUdMOuHPgsKRDcpkzCOKOpM8aZgysQ7vGx2Hz5CmA31guRT+sB6pcTWL1a5aSujAenTyG/n+qhVlTl6n6IMGKI8kZhmuSkv6MJX99Ji/DqPnrcWrpSqzpO1TSyPpktF0xt1Yxh2OViupeB8xivs7yLI9kmPvsGKKmhC222GJLadE1GjGURQhqApUhGTZewCw6/dsBdsqxkUz5HvIrA+XioxR8Wq8rUvJcYp+IIZJTiLi6P+PpxYvG3goxHPXhiU5sysSTJzGjeUN4s/PRpPdkLNq2v3j0WufHRvWDG7Izc52YtmQTmvSZhLj1B9BmxHwMmLYaJ24+gkO9u0TKPshN2moY/qXlQwf8kNJXpinJplsutB81H5OXbFZLXkhuSA5ofioTlDMlYnhzmQ1fwBbyBxH0+cSdcY3G96xNB9C0f5wiGbHN36x3NUEyagJ8ZhT5ku+cGQjKPYacfoQK5XlySz7JA0Z3fNC48V7MYcOYVvlZvWBaWD40Svlb/hhxSd6fWbUGKzv1hicjU9IgLln+oi97j45A6sWV7duxoGMPhPIdyi3DVidqiU7r56UI4+ovO9D7s++weu1OlR/ku4h4Vbh6PwTTG8TIeRvRO24xLm3cjqVd+iLi4wyLEKDy7uMdB/O8LJLBI2x1fXfUlLDFFltsKS266c8YylraVBOozHIpG+8ajE6ZNogy6EI+ZaDsv/wQf2ncGzlurxhOQRQkpmBK7R+Ql/BIGZLKaCwVlgFalumXL2FKozpwpmahw9A5mLZyixqdptGp82OjesFlLpmuAOZv2odm3Ydhx/FLSPcGcfjqQ/SbtBCdR8/BpmMXxRDxIBAkwRAiIFaeLqySUDarMmR5IgCX2xQEw/i20zis339W6hGVNPbU2xRUeZPAcMaDm475NviUWw9w/8xFMQzVQh21fGj53hOo0220Wpv/LpIMPjPME7UJXO5HHWXL73KN32OEgqAbutWFUx0wZiZexKHiFXLjycnDknZdcG7teiDgV7MHBtmJiL68fA4j9eY1TP+5GRyPn0m4RpvBOKgr7b4CEHJyfOVK9Pzjd9h9+Iyx/IqjEGFpb6Lp1oH1ISx1aerqvWg1NB739x3F3NZdERCDmscm/1pJBqHru6OmhC222GJLadE1GjHYJOPtg1q/rL7Lp3znBs9nWQ64fNIdS0dvuInqTf6qD1UJl344gs20SQcu5CHfF8KcbcfxY4eRcHj5BuYAUq/ewtQfayOQlaHem8ERaH14NGqAgrt3EFfvJ+QmpaLPhGUYNW+1MrrUSLXF/XsHVQ9i0OgFzO8Xv8t3Wz4Mf0Z48l0Z9GEUBiNYtv8C6vaaiJW/HEGhP4AgX6YmePgkGXFLNqP1kKmYu34XHmfkSdmIua9GpaN1wYQX6TPKnDYrR+z5voRctxtHrj3AJ40H4sSNROMZEKKqTp0Sm5EggQnzJW4kpl4/Ds9egvWjJiLscaswaOxuPXkZ37cfKvWNI9JyTZEMY+lUyft9O8HFYcwrGvPcd+FNy0Xh/WcovJcMx7N0cSP3EmsDyjGiqwMsm2KSIeURDkkpyPN659BxzGvSFnlPEoCglElYbbNWZcZZjlgbVRphuDKfY26dFkgWcqiWtIlbRVDKmdEsF5KePdNnoetfvse5Gw+MsFShGzOpWj+CGMlYuuOkkNJRSDp7CTMatRIClS86m2RYETUlbLHFFltKi67RiMEmGW8fDJIRlo5SOl7pRFOyCjF07lbsP3cbEenQ2amHxAip2IhxZfHCIKMRSMjXEvriDpjppEEh4CbvMF+AJoZIanYuTly+hbkbdqP1iDkYPmsd/AHRSeedcOwEZtVtjKLCQtorypB5EXZJMG5X8hPE166NrEdPMHLWRvSIX4qQMmLFnND4efcQzUsrpGw5Ys+jWD2BIFKz8uAPkryJ+ygxozFKQypmwBtLzwxd5SHxSRhqvwuttIgHPol/y+mbqNMnHjM2HESW228YklLOXMpEYz8zrxCrfzmEtkOmYPiCzTjz8KlaPhWOpp3hce8Av6u9G0yjGHfqvkIRPMnKxd6zVzF99Q70nLgIncYtwtMcp/EMMA/Ej8SoYBiGXBYVgt+Tj23te2FJ604IugtU/WP6j127hy+a90Gq0yv3QaJTE89IzUHuUG5Tvgu4PyBl9T7caTEKN1sOQ8KU5WrDNAmIsTTJ8MNZHGs41QKpayQZUhISZwSBsB9BZwE2D+JL9eYqolckJIMDHpwxUsuTou2BNjwpH7+nEOs79cPF1euljkj5SMEaMxlVfJ6DIWwfOhbtvq+DB8mpkky5pvJH8qTMdBBSNyXyHUcu4ds2w5F06w7m/FwXhSkZhl/R6/29+2B55gvJyCbBIKkQkhH7rn5r+u6oKWGLLbbYUlp0jUZFUB4BqYouRjJq8j0ZVtG5qUmYRacvD9InvvhNQ1qMrIAYGsu3H8cnjQah5cDpSBMDjCOKERqaytguGUZZsIrODUFDziAvypYR80UuGR6iOhqgIQGNXRKeIkV48t1e3HiSis2HzmDSwjXoP3EuBsYtwJyNe3H1UYoyGv1FPtzYth1LW3UCvGIEij8OOurSQcjdwZWRihk/1kGaGAFTl+9Bq9FzlUGpNnZq/FQEZtHpXxekAFWeGr9pRjNthkmtRvHFkC/whbDt5A2MmLMeNyQfg2JUFfEN1lJZaGTKr+iyEPFHi43lYoqjojAICl96x5H0MLxCJE7fvI/G/SdjzKIteFrg4cFgklyOZhvlz/rBeujyBbDrzHV0Hr8Q3SbMw86TF5Fb6JF6QeLJkW75FPdcwhSQz3yPD7eePMeGA6cwdv5a9BY/g+IXY8X2g7jy4Im406dRQe47KOl05j7Dyq/rYG7t+vA7c8XYZN2M4HrCM3zWsBsSSFSYlxyVln8lnq03DKuYdSQMcoNyK1Ku8nzf7TcNR3/7MQ780we48H1nuR1urhcDWfzJ46fqAH+Zw6gucFaCdYtxSGIkPj+Sr13Cggat8PzaHZXOInHDGst2guB3XVgEw+Es2JG42dgyehwigQCjUHFUeYmSP4j1XQegfcNmanBDqoaqv5zRUAkyidkfDW22Pccu3MYXTQcj8UECFvz4AwoSn0ZJz/sL3nuetNexfjnTUViin9b131FTwhZbbLGltJgbkMpA19i8is4mGWXDbATRIDeMjAgSUnNRv+sYjF+4FbU6jMbqPecQCko3KEZgeQa6FVbRuTFAI1OZOsqQUUaD+sveW2IUo9EYYTaWcaXnu3Dm2j0s3LwXfaevRo9JizBy9ips2Hscd5OewyEGKJc30X1IDL4Ti5diS+/BQECMaPFvjJzr0mEYz968HMyr1whJFy5i8eZjqN9vsoQlqXsPSIYByVsFyV8F3psQDylfh8uDjYfOo+HA2fihRxyGTl+JXKdH7p/uaJCxnJSJaRj85eTly6DSoMo3IGQQOJuQgXbDZ2PY1EV4kpELj1zjiU4R0ZNkso6w/oWE8AYErkBYCEISxs1diU5DJmHpjkNIE6MvEvaLcRqCTyziNKcbp249xPzN+zFw2nL0nLgQYxesx45j5/AwORV+vw/BgFv8SB3TpJHgjYYlnen3rmPGJ19i6l9rwZOZrka0SXoTMgrwSb3OuJWSLTnDfH2HSYbk8Z0+U3H8t5/g0D9+gHPfdpTnRsznUiSj7Px6FUhBKINbbczmMih5ZvctWoQNPQciJGXJslCDHbyHKCi6sAhFisX9vR17MbNNewQdTnIXVX9jp9Hp/JUHbtRe3KIzerXpKMTWJWlinlSMZDDeC7ce4w/1+yHxURLm/fADcu8+lOuVT8e7BJtk2GKLLdUqutMiKoLyTp6qii52upRNMkrjhRHEEcMiNZpbKB373A370KD7eCSm5SJ+zQE06B2H1IwsNarIIz+t4ZQFq+jcxMDONwZ22JxToCHDZQQciXaLQZeYmoU9p65gytLN6D1hAfpOWogZq3bg0MVbSM4uUEthSCBILtTouHzS4Nw1aQoOjI0Te5okg270aSBo4PgL8rGsaUvcO3oM6/eewfddRiEQ5Og/Rz71/l4Gs+j0rwuxMlfEQs0Q0dCi0R5GtsuPtXtPo0WfcYhftQubjl9HnU7Dsf7IFXho3Ilnlk1Y3LOEaHSq/I6GWVkwPM6Q8FSw+2Kgd4lbh/ZjluDe46dqJkIRDInLePme1AWpEdyAHxSjkbMVnF2iAfk0MxeLt+xFqyFTMXnxJtx4nIqEzDzsPnMNU1dsQZ9J89E3bjFmrN6BI1fuICW/EF7WAwGJVVFIyKPkhS6NBA1bHm17a/cOzP2qFmb87Qc4EhOVEcw69tzhw8d1O+HCo2eSwnePZHC5FAuSMzZcGna391Sc/M3HOPJPv8eF7zorkiEOVXnXNMlg/eIzyHaAkYXEGF3UdwAuLF8jPNMgmgTd0kkM1nDM4MBJ5o1bGF+3PgqfJKu2jnEYs6cVN+5Z1vwMe3yY9nMzjOjVHy7O8lSCZDCvbz9Ow4d1euPBwyQs+KkO0q/ckKtMS8n43iewvcj1eIv75QxnYYl+Wtd/R00JW2yxxZbSYm5AKgNdY1MRXVl4HSTjXYVhBLHjlC5OOnSPdJC3n2eibpdhWLHzBPxiXN1Ly0e97mOwbPNuMeJDasRZF9arwOh82T/zOwkP18BLpy1pc0si7z3PxsqdRzBmzir0mTAfw2euxNKdx3Hp/hMUul2Sdr/q5BU5ET8cISeRCNMI9HuwfuAwnJm/VGxFY30/jSRdOgiOlPsdTqxv2wFXdu7EruOX8bf2wyQeGuM1Y1i9TsQMX2P5Gd9FwVmfCNKdHszbfhxN+sdj/uptyMl3wCHG1PQV21BbjM4bz3NVfQhK/nFJEke/FdGgXVXFOsF9E1yal56dJ2W6As2HzMHJeylC6KLkhzFEZ1sM80zilvJhfeE1uuF9MJwcXwBbjl1Cp7EL0D1uOUYs2IgeQkSHTl+KZdsP4tLDZBR4jVOJjOVZhsHIT4PM6NNIKJIh+bQ3Ph7bO3fHgtoNkHb5qiKsrKu5/jA+rtcZR288UGEjImRWhVm1fLHCLDr9q6IEyZB035PyPv0PH+P4b3+PizGSwXJnVlSQZFhF50YH0lfWK5IAPqvulEzENW2N5NOnJW2GjuVPt8xgq38d1F6crAzMaNocz46eFILKt8jTv9Fe6PxYodoNAb8HxUAe/VVtTB89Qc2WMfvMJMPq1wyS5qSMAnxYtx9u3E7A8kZNkXjyjOjY8rzIN53fdxkst4qSjBiipoQttthiS2kxT4VWBrpp04roysLrWC71LoKGgmEc0ig3SEZBIIL4VdvRvM84PMsqUMabTwz1FTsOo3bnYbj7PEcZmbrwXh1GWgimzSdx53oDOHzpNoYKqegycgamLN2E3Scv4UlGnnpxmkoLjxwVFO/bUETDIAskGUGnA4s79MDtTdvlmrhV6S+7E1cj5W4PdnTvhZNr1+LE5Xv4svVAZOe7Rf9+jDaShMXyi3sWUh0eLNx+FPV7T8TcjfuR7XAr8hEOBtRsVvNB0zBq3ga1CZvlYmxSpZFJYkcDq+z8LA80WtMk7umrt6NJ79E4ePGWlCs3aEu4QmTEkUprzL18K47LuAdad+JWypRHr7qDYZy68wSj5m/AuIUbseP4RTxKzVKnVTHdHNGOHW5A8Lv8UmVeHlGiMhL0Y2GnLrgydz5WNGmFBweOIMC4JR1OcfJ5017YdfaGOGW63l2SwXTf7zUVZ//+Y5z8ze9x6Q2QDKZD0UqJM/P6fUyq3wwFTx6pdPI63TFz+UnjNXatLHDmIhxwYVOffrgwf4nUA+OYYS5107nXgXWMws/CjEwM/dO3WDVngdozxOyrGMlgfEHpl/z4uOFgnJO2bX3rdri6a68Ewlr4It/0/t9d8Nmt6HKpGKKmhC222GJLaTE3IJWBuZGpjK4s2CRDDxoKNBpodNPgpMF+PTENP7YfivX7T6vlMyQZXEaSkp2Hur0mIH71Lni4N4PGpTKwjHAIXRxloaSfmOFH44LhCkGQ608yC7Bs+2F0HTEDQ6cuVUuiMpwedQStGlHkMhcxFtQL2ZRBx3DkXqKfhpFSBG9mBmY1aqVGMINFPCKVI5Il02MGR8rDXh/2DBmB/fMX4Nr9p/hj0754npEvHSUNU72/dwcsb+5vEQIm31MLXJi/YQ8a9ZmI5b8cRY7TrWYXQix/ISA+MbCPnLuOn9oNxNYTV1AoOhpUkLw0ZhN0cZhhlAe/G0fHGuXCazzydf7WA/i55zhsFfLoCfiFGPKFZpwhoBsaWyWhi4+nX3GdPveN+EMhpOc6kCZgXWG9JmiwqrgFBjmJEQ25ZgRbKtwYeOKSJycH8fUaIvnIEazp3B2XNmyCnyRF0uoW/z90HI51B8/Lb4bNmbV3h2TQsOdeJRr3NLzvCsk4/puPcUJIxjmSDJ+UteRvCZLxEsJtFZ0bHbgojvtDWE5q6dYv+zGvXVcECnJEI+mMEgpmLj/5nKtZj6h/HSTpUjd8OD1nLnb0Hizk2Q8P6ySJlca9GSXClftgmtLuP8SQP36L3Ru3SB3jRSbHIED8bvZfEmyfgor0ftZsCA7I87SlS0+cWb1WdDbJsCJqSthiiy22lBZzA1IZmBuZyujKgk0y9GCjL3252IrsGP3S8QUwdt5mtB0wDc/zC6XTpDFOiyIIv/TS68WAqtVhKK49ShFjJCDGIPdLGGvyifI6eTNoeNEfwd+ceeCylxBfpCcduMMXwtlbjzB2zlp0HjYTC8UAfpySoZbq0A8JgjISw0HlNxaWuiwwwiQdoHEZhvPxY0yt3RA5t++LO7lrsZJoKJjTVBKiCwjJiJ+BXyZNwcPkDHzUsBcSU3gE8rtEMuRei/HiOk9pCoe40VqIXLZD7VNo0288Vu88KkY/jwY1SBiNScPQK4LPH8TExVvRqP8U3EpOU+VEY8kw1M1xlkbMoGf94E4Fr9QlvwTu8wew8cBp1O81Dgt/OQYH97yo2ZUXBroZckm+EMb9lNDzmoKUD8tW3cOLeze+s87LPUUNOIaj0mbJHx1ItjOuXsP0OvXgfJKMDUOG4/jCuZI3kpfin6S4ce8pmLf1mITP58K4X11YVYFZdPpXBQknD0pQJEMM4Ecz1uL0l+1w6fPWuNZvClAohF7KRy1gk2wzyMgL/zpYRefGCuaZjyXk57Mu16QuHIqfiS2jJ6gTrqRUlbtYwSs/TJOgvPwOSwPFsrp37DCW1WuFYG42XDy+Vu5V5/4FjP0h/C4JUiQ1JHU08cwFDPlTbZw4clTNoDHJqm2hO+ZPsX8rWOd4rHYRvmw/FBv3XcTOwaNwavZslT5xEc2tminnNwmWU4GQjBzpk4lsIRl803cxTH17DFFTwhZbbLGltJgbC6vhXx06K6xuY7BJhh7slGlARgKcsQjh4oMkfNtqEHaduA6/9IUcM1Qj1exopYPNKPSizaB4jJq9Bk6PV/yKC4YhHSc7+Zihr4uLMNzG7AMakeJLQQiBxO8OBvE0Ox9rdx9B7zGzMGDCfOw7cwN5UcOX66hVOFGD8WVQI5wSbu7Nm4ivJcbh8zQVP//wnQc6P4QynsMB7Fu4DNuGjsTT1Bx82LA3biem0rMyAGKi8/82gIazIm/FePGbRxF7gyG1MXrS0i1o2X8ituw/hUIvlymVDMec1w9S89Fcyn/0gg3IFSJIg17tm5CwzX6soLFohCMGuRiNXiFwDiEtLNtGQjCmr92NLI+QTGX0x2YXKlbGrwshSdrdzVuxqFVrRAo92BU/HbsmjlH7NEjIaKS3H7YAk1bulaeGJ7BJPquK/vbch1VK6IRAkADyGSWZz7/zGM8OnUPagbPIuXQbYY9fHb7gk7szniGBFFX5BnXFERPJLXhYT30cuJDrAReWd+mOc2s3SBpfIS8lSC4HzUxOxLxvG8n93YFbInkpyZC6qKiN3Cfvl3nAFzPe2rUfw79sgGvXr6lwSbjY3rBx04ZTDHErJIXh/Nx3PBZuPokDE6fjyLgxatawPKL0roNl6xCSket0K5hfxEfo+vKoKWGLLbbYUlp0jUYM1aGzwuo2BptklAF2iEEadz7kekMYOmMDOgyfghyXRwx6dgq0IGIkw9iAvevUdfzYtj9O3UqET/pURRLEcOQ6Y9pUtD20cQlonIj5Lt9pTHIPhUDC5zWHWHGn7yVh/IJ16Dx0Mmav3IJ7Sc/FGCYBifqPkoyKQo3CS/pSz5zBzLpN4M3JpZ2iDAEuu9D5IZgmniR0YvUGbOrdD2kZufikSV9cuvtEdLzDF6Lz//aA5ReDpDtqwPvl/rmRftz8dWg7cDK2H7+IAk9QHQtrfQeKmWQEQkHsPXMN33Qche0X7osRyHLkqUw0jsrOC5avmjEjeZC65nC7sPPEBTQbNA1jF27CszyHmtngaVGxfSJvG8ngUqKjk+KxfdRIwB/CyaUrsbp/L0VGFXkOh9Br0moMm7tJnpp3jGQwnfJgyJ2o8uYoezhQhCdCrs/ffYxAgEcBB+ERPQ1uFjsNbvXJqhUL5xUQExqiaiaDq7Pkeig3G1PqN0LSmbOvRDKYTg6KBNwOLGjYGg/27JN7kbuRe9O5NyDxSbnynjl7o0iGXItIW3d+5XqM/KYJEp48Ue0TGzcJSeLRhWMG70HaPAmwzeg5mLRsN07MWYhfBvYT8l+59u1dA8vWJhm22GJLtYn5lAjzKRLWkySqqrPCHL4Z9ulSeijL0O+FTwzFozef4tvW47H3/DXpAH0Gt6AVQRIhYEfK2Y0Mhwe9xsxG7ynLke2jISUOw14JS7piCVN+lYjDDJIM9WI16ezBOMJ+CZd7Agqx8fA5dB2/EL0nLsD2oxeko/GoOLn519inUXkDw9h3Eca9PXuxuEV7BHg+PuOXDl7MhlLuY+ASGi4Fu7J9N1Z37ITsnHx81qw/Tlx5IHpaGy9E5/9tAsskNjrK2SOOlj5IycSI2WuEYMRh95mrKOAyGCkc42V7pY2u4vsMedTLD4cu3oFGQ+YgIS1L8skn5ITLg0r6MYPvl+BpVFyOk+b0YOWu42g9cCLGLdqIx5l5qg7QSDc274t1qUnDm0bEG8Dajt1wfv0qqcQhXN+6C/PatZbv3OBNkhHGyPnb0GPiEskL/zs3k0GioYx7HhErD0nEXYR1246h57jFKCz0SZsghrG4494X9RDRqJbfsbr1qoiJ/BKjnu2DfJc05d6+h8l1GqAgKVH4pzyz6pmuAnhrbEdCXmweOBzHZ8yT3wFVblr3CiaSwSRK48Y9TJyJODR9Psb81AppOdmKMDBPJCSVL+XnCduekGRzBP2mr8bAGWtxae16rOvWWZrQ8jfSv+t4GcnQ9eVRU8IWW2yxpbSYDf03iRjJyM7mmnp9A/hrBA0gBAPI8frQa/IqdBuzTBp4r1xWaxXEjUEw2DGqTbPSwfulczx+5T7+1nYwDuov+VoAAP/0SURBVMknp/2NdfTsINXchwpbB3a+DMMIKwSPGKfX7j/G1GUb0WHoVExasg3XHqfCFaQBQyNDLIPisPVhlguJS6wInF21Gut79EPY41Gj6pIQ+V+OcSF+OKr48NAxLGrWHAV5+fiizRDsOXlL/L09RmP5MEalmdfc/Mxjhx3+MG48SsaIaUvQccgUHDh/E84gzwhimckfuW9aY/rwmJdibEqZ3U7NQ8N+cZi4eBNyxWgISB2yzoCUgJDQQNCPR5n5mLz2IJoOmonZ63YjNSdP0ieWmwLLmQRDPlUayq5HbwJOIVQLfmqEJ1dOC9mKIPHYGcQ3qAe4C+UeuEE+gmnr9qP1kBlStyWf5B74Rvq3iWSUBz4q8uRLGQelOMJ4dCsJbftOwQf1+uDCiSuA1B3eN5dWclqKe16U8U1aoAmv6uD+Fu5nYX2M4P6OfZjXqh0CLqkrfPGh1s/LoXgLn92IF2dWrML67gOlPXBLPHr3Ciw7C8ngPi++GHL7iImIa94VeRIGD8hQ5IIkQxJeXp5EKYaaGZuwbBc6jVuAW3v2YFGbFkLsuPRQ7+99APOnQPqXGKnILigsQTJ0fXfUlLDFFltsKS3mJUtvErHlUjbJKAkad1yicuTyA3zdehAOX74HP5ckcHRPOlhlQkRJhjJYOQMgnw5fEAOmLkOPMTOQKZ0GR6jZgYsn5VYXlwJHqAVcGpMu/nacuope4+ei59hZ2Lj/FDLyPMayGemoYwQjFr82vJdAWQZimOybMRM7R44XA4kLJEQk/HJJBo0LcfPszAXMrV8PDqk3P3QbpzZpljdi/1aBo7Y0fuU+nIEQbj5+jjV7T6Jv3CJ0HT4Vxy/dVi8u5ClSdM88edkoMUeCWV/8QR92HLuIWp1HY+eFuwiIIVYeEQxImd9+koKx89eh5eDZWLn/vNQbv/Bbj/jj7EWMaJDkVKAevQEkXb2Fhd/VQ2Fmkqqf6VfvYNKPPyCYnaFG+Vn/F+86jYa9Jkj+eJUx+i6RDHkc1H4LlkdYyN6mldvwhx864r980wVTR89GxCf3I3UlqAxqPh9St9RdasJ6JdCgj25CDxXh6OQ52DVslFQNIQSvkpesXvIZKfIh+cJZLKzXGu5U7tHSuI2B8ZlJhuISck0I8+oeg7Cg+1A4hGDz5DJjUMZ4jqSVKx1WFGxVg0XyrAhRm7fpCBoPjMP9kycwvVE9hB1ceqj39z6AdaU8kqHruw1LwhZbbLFFI7pGI4bYiRIvrrlN153IcRYi2+FEFpEvKHBq/FQM7wvJKGvUjdfZWb7Qxwzzcjpl6cx43Cf3X/QYtRADpixGvten1mLT4DDegyCGKruGqB8arTQEeZrK2btP8GPbvooouFTHypFn8SP6EvGoNBhhccYjKEjKzMO8jXvRauh0jFmwHufvJ8HhF0NNCE5ESAGKjVYxao2+PRpW5cAOnyfSbBwxCkdnzpMgg1zqra6XSzIkzczLtCs3MavOz3BkpKPhwKlYvPUYvWrcvxpi5Rcrsxe/mUaO3pKcxQgXYSlb3mfsexRcguQOBHH3cQrW/XIQQ+Pmo7cQunFLtuDs7QR4AsZynohaIsVyZTrUR6mwYuAeHBKNoqATBW4Phs7fguZDZ+JJRrbUDWNzvkqXqgPGffDN3GfvJqJf/GJ0GzENB8/egFPKmgcJBAI+cSdlLW7li4rDAH/H7tN8/fWg+DlivhLy/er2PVjXrC38fi7vKkJh4lNM/OEH5Cc+kjotxrbc85bj1/Bjp5Eo8LjUTAZHq0VRIuy3FawC3JPBU+a4mX3B9KX44pOm+OLTDujbbYxcjsAvjryqLsbKmHWyuu9P6o3kJ4+XjXh8WNuhD66tWitlwhlWnfsKQqqZeuFixAvX8yTM/qEJ0q/dkralnPSTPEhbxHxRJINcghnl82B+qy5YOzoeHvnNZWSVIxlSX8T9mr2nUbvbaDy8cAlxdX9CKLuguL69j5CctkmGLbbYUn2iazRiyBXyYDQsJBeeKLhOsxAZORk4f/kC1m3cgLnz52Pm7LmYM28hVq3dgKOnT+NpVjYyJIzMwhdnbpOYmMM3430hGdw8K32QfI+B16UDZMeljHF2mDTaxJRWxoBcifp9ARoH8im9Jk+R2XH2Fn5oPQgX7yQahi1HtqUfVaSl+F/Mr/Sy0vFyCY4jEFIEoe3gqUjJdaprauRcuTPSZiSWhIGGchBeMfKvJqRg/Lx16DgoDos3H1R+fRIfB0iVe3bs7MglLoYhvxSM+CsHLm3ikoglPXrh/PoNkhQafgyaSxqYJr0/w6gPI+N+Imb8WAeFKc/RavQcTFmzU92O3k/VwXIlceOxwDSwHqdl4WmOE4Vc3hXkKV5yXYw/bjhl2vh+AkWSJI2qjKOzP2o5m9yfwxPApQfJWLzjCIZMXYr+42Zh9rKNOHnpFtIL3Grjt1FeL/JaAuZ/VQS6NBKqjtG9GGr8vJWcgaZ9xmPKiu1qdovvqeBMFV/gFwyF4PQGcOjsFXQdPRN94hbjzM0HarmdmiUTcInRi/qpkhCNn+lh+Rt14HVDjc/zu6RPGY+CA5OmYf+ocZK/PrlPIUjSBk2oUw/Pr141iJfc9/FLd/FV6yFI4YsMWeflHt8Vo5HL6XjfJPcIRDB+5jLU/V1DtP9vTVG3xWC1R4NL5TwwXmapCKrUR6Oc9GFWGVKPXGwv0tOx6IemeHrxguQx65fGbUUhz62XaZXnKOjJxaLWnXF72x65Dz5TGvcEK6PUY6M+sPJL3WDb4MzHjPotsX3BcqMO050pbVIbXoShAdvJgDy/u05dw/dth+PR5TuY/HMd+NPSte7fF0gu2iTDFltsqT7RNRpEtlMaF6dDfWYKucgs9KiNvjkOB3LycrB81Up07d4dHTt3QdsOHQWd0K5jJ3To1AUdu3bB9AXzkZyVo45UzeRJFIUMr0B7OgVhJRlWsTaGZcEqOjc1BTbQNPLEDDAssSgMkkF6QRfSk3Ksnue/SydGgz9GTAi6VcYPlzuIrZiR50brYTMxdu5aFHLNNQNXRiTDLfv+GAbfP3ElKQO1O47Axj2n4A9yyQg7YRoqhLgV0JgMSHyFXh8Oi8HZb+JC9Bw1C3tOXEK+O6DIhUFsSsZhFbOuomDOBB0FmNGqDe4cOqgMAWaiek9GuSRDHMn95SQ/x/Qf6sKR8ATdpy7DsIVCVOhf66fqYDmpZRghPzLzHBg8bRlGL9mO+Rv3YtvhMzhx4wHuPstAmnTKbskwPw108aM2xXMNveQzN+WTdJ+5lSj+9qF//BL0GL8QU4UAnLp+H/keLoPhbbGcJS5T/GYxX7eCNYzEjZnAuuSVctt25DxqtRuCY0JguIlWvbxP6kJ6vhMb9p9G2yHxGDF7FW4kpcGrDDJV4Mo/i0NCKyG6eF8XWGfV7Ev0aTLqixB4MYxWduqGa0JUmfdi8SJcWIApTVvg0VHObjE/A7h2NxF/aj4QD3McksckghKOBKGLq6ZgFZ0bK3jPnOEzBiXEAJY63nncVLT5bz9h5P9RG7//rj0yUp1qFtLLBYeSL8YjXrmZDLPo9MWQeuIq8iP92jXM+6YBnOkpakbsZe/lKBMsV2kaPfIdQpS49GrHuMnYN2mmcCofU2MkSsTqj/uUSBpUQUq6eBaePzMV8bUb4cj2nfIoyP2rB8vwo54RQYlwTFDuxD0X1J26kYCvmg7Eo2uPEPdzPTgePxY3Fc/Pdw3Ml/JIhq7/jpoStthiiy2lxWzoW5EpxIAbuzKkQckg6XA5UODIxZ07V/GXv36HkdIJbNu1D8fOnMfJCxdw4tw57DywH1NmTsdXtWphz7ETvyqSQSjTh+xAEQGDDNCwVyNnMR0NOEU6aDgYYP8ozgSGkafWVovTXYfPo3a7QbiWkKJGwOkmaj1E3ZeMvxhibITDAeQGwpiyejea9hqH5Axu4mUauHmXJIeGMOCT4J4XeLBu1zF0HTwJo6ctxuW7TxSp4R5SZXMyMTQiTHFYxayrOCLw5WRjfN0GeHr5krov8jA1EvsykiF+nRlZmF2nATJu3Maw+RvRa/oKNdCr91N1GMuMuN8hLOTrIj5v1hvDlm7HgNlr0WfaCvSethaDZ63HpKWbseqXIzhw+gqu3X+CZxnZcPlDyBGCfub6PcxZswN9Jy5Ar4mLMG/jbly4/VCeBZ4eRrIptULiIUFURMMUv1nM161gnTJIhkESOCvBvRUjZ65E1yET1DI4HnOcnOvE/PU70XLAZEyW+vEoK1+9NVwZisxANXps1A8JrYTo4n1dMOo964Zxr+qa1E1nSjqmNWyCtPMX1CZ6MvcinwvzOnXB9S3bDGM04sf9pFT8oWk/3ErLkbKUZ0QZ7a/3nqyic6MFC4Ltgtx5tseHuq26CsGohcX/j6/whz81waGTN+AXRzSOFVslAZPypEdteBqYRacvhoTvk3bklhjxSxu3Q8jrVLNFUjB69y8Dy1X8cp8HZyZ4jPKlDVuwtEtfhIQsSqhGokSs/niPbFFVQUq6uOAyPykBcd/Xw9XTZ1RazSSDiNUdHZQ7gU9CupGYjj826I371x9hirRR6Tdvia7i+fmugflikwxbbLGl2sR6UoQZGS4D6erIOr75MxcOZxZ2/rIRf/ryWzx5ni3XpEESAyrL6USuWxod6RCeZ2eiefv2GDdtJrLcfgnrBcnQHYFHWE+Xsoq1MSwLVtG5qVmwlzWMNA7NcclCgRgEl+48xKPnWeoFZ8UGJY1W6ajD4l76LfHLzot+aBwW4XlOIToPmID4RevhFGs/qNzITYl/o8Ms+/7USHbYB68YGtef56But1FYuGmv2rRtEAy/pCGi9mrceZaB6St/QfuB8Zi7egeSUjPVMi2uyafzWEfODZYl4rCIWVdxCFFITsb4OvWR9eB+NC7G+TKSIY7EjSc/HwsaN8GTU2cwZcVOtBs/jwOhGvevBrV0SFAghKHP2BkYNHUpnjg8uCNlevz6fWw4eAHzNuzFhPnrMTx+KYbGLcaI6cswbt5azF6/F9NXbUffcbMxJG4+lm7eg4v3klDg9YsRzzpAQ5ej6iQWvGca+FUnGcxTWmz85NGdJJG3n6ShSa/RiFu7F5eSMzFx6Ua0Gzgey7YdRIrcB41TktuIGN6xE6SUMS9Ri/cSoov39YHPiJE3UgMk/yR1oQCeX76KuEZNUJj8TNVdbtotCnqxeuBgnFm0TBmfXIaTnJGDjxv1xuXkNPCN6u8SyeCSOzYCHJS49iQFP37ZEEv/5++x69/9AQ0+aIBp09fy5F6pp7whPh8CFqAmrLJgFp2+GOp5COBA/CzsHDpG8tojUUn6+Ozq3FcITC7/sHyDeHrxMqY3aAXX82dMjZEokdL+pG1kved9hzirEUDKreuY9M3PeHz3nrr/yuwVUW2rICj/nqS78Em9nrh1/QFmNGmKxFNn1b3r/L0PYPtR7nIpTf8dNSVsscUWW0qLrtGIIUtIQ6bbjQy3kAj5nu3MR4EzB4cO7cIfv/grLl2/g/Qch5AHt9oAniNEIyM/D7fEWKzbpAmmL1yiTjaqEMmIzmTE3pPxzgo7WnbwYizyvQOFYpRuOXACvUbPVO89WLj1EI5euY8nGfnwBLgswK+gXqwnRgE7V44muyWIdbtPo36HIbj/OAV8d4WyHZg1ZpQpNKqM5VFO8bhwxxH83GkQHj7PVIaVX4zJfG8QJ288wNBpS9F56DRs3H8W2S51fo2KJwb1pzjyahbpsFOvXkd8w6YofJZsGBnRBJBmlCns6ENicHE/R6sWuLN7L5ZsPoyGg6fARzZWzUKSwReg3Xiaga+bdsXJq3fE3pP8VWUnhE2d6BREVr4LNx89w4Gz17Fy51FMXr4D/aatwsBpy7Bs6wHcSUyBV8qdS5a4jIqmjFofpsCldLxnomr3IKaC/KNfwz+LjWTRKyR1zaEL+LrLeHSfsgzthsZjx9FzcAgBDoXFbFXTP6y3BKeSmAYjpBoo9SqLohZ8xuQ/U0hyhJAP1zZtxoLOXREscKr9LCQZkbAXOydNwr5J8cr4JHniErFPm/TF6QdP5RYDkj80q94NCbCMgnwXBrD+4GnU/qQBVv1P32Hbf/gDuvxzfbRvNwKFhUJSxRkXDRl7v2qm/NiGhLxurO7SD5fWrJUIvfLsMo9FWcUI1dwu/Ur5sVzyn6dgZr2WQiAv8aJyoxPWUrWUjPfKPV3yLD08exqTv/4ZeRkZEq4xQ8clZ8VSXhoZjsRP6pLtCOPD+j1x6dptzGnVGnyLuJHI91OYy/kuLot2vfQ9GTFETQlbbLHFltKim/6MIUeIgboujY6xJ8ON/EInHic9RrOWLdGlWzfET5uBZStXY9WadVgunzPnzEWfgQPwY4MGOHPtppATXwmSUVZ8seVS7z7JINjtcT18GCev3UWT7iMxbuFGTFm2Ff0nL0K/yYsxdt56rN19EpfvJiEjz2m8aI0GkxgG7BCf5TrRuMcEzFi1B/4AZzdMfZuKI4oyhJ0FRzTVsimxOh7nFKBx7zGYufoXOINhyX8vth46i+6jZqLfxHk4cvGOcaIQRz+VbyOCWDSKY8hntYvc670jxzGnRVsEszMR25Ru5CHTUobQEBEyEQr5sbJTO1xdvwGb957H973GqA3O1S0cLfUI0SBZ+6nTUPXuCW4CLwrJJyFEg3mtNoxK2vySfreUaZYngAepuULusuDyk0BKWMxjzhgQqsyZ39FP3ryRASreygpLjDmnPiUcBUkPjzZOc3oxesFG9J4wH0ev3lPH5vIN4saLGjk+HvVJP+pfVVNRc0LjmQSTVYNLufjeiKKAG/snTMD2CRNRJHnMDdJ0xtm6k4sWYdOAYWKh019A6r0HX7YdhgNXH8pvKS/J87ftHnXC0uDrA7kZg4e7DZi1Cp1bjcSJzjNxsuc4rBk8F1/U64y7T3P4gnPllsZ2TZUh24nCjEwsqNsKz86flbikJEgy+MhWMUJp5aRMxLP852CD1+3E2o59cGnjRrnGZ0QvrLUkGfTKusGZjGv79iD+m3rweT1qxjYg6S0Oge5ekkYOKnA/S6E3go8a98HRC1ewuFNnXFm7JRrR+ynMo/JIhrn/jiFqSthiiy22lBZzY2E2+rnhO9/pkIaGRMMrJIFkwSvXjVOnTpw6imHDB6Nzl07o0LEjOnToiE6dusjvrhg4bAi27NmD1HwnMl0WkiH+M/IdOHXxMo6fu4BjZw3sOnAI//c//wvS0tPhj558YwbP+a92hIIloXNjgZEedvTRdAmRiIHn0wfFiuQsgUs6qZtJaeg6fBr6xy3F3cx89dbs83cTsXL3cYyetwE9xy1C/0lLMW3ZFuw6cgZ3Hz9DruRXQSCMlTsO46cOw3BdjIYAj3UV+CVev4rTBHP6TPdCguMOiUkW8IrRUSjEIoiV+8/ixw6Dsf/SPSzecgBt+0/E+AUbcPlhMgrEMPf5/erI0oAY7oFQQMXnk3AJr5ABn6BEfGaY4n4pTP5CUtbnN2zGsk49ECnIk3gkTpWPdMt06P0FAgEE/OJO0ryub3ecWbgYe4/dwFedhiHD6Snp1hyGNRwTYmXKcjSXK+EP+OW58KDl4DiMXrINTl6XtHvE4vOIH6/kl0+sO7/AF/Sp91T4Qz54Jf8D/M58Dfrlk3pxJ/6MsjTH8yINuvQVo9z7kTqi0sF3nXB2RfJJPU8BuP0+JDxPx+3EZDgk/kIxWJmWQNCr7o/lGytngmEwPAPmOMpBuWkrBxX1J3nKehGWsuf7YhxCHELOXKxs3xHn169D0OuHWwhFUJ4hb8iNy5s3YVmH7ghL2YWDHmmHPPi+6zhsPHpV1R3WI6McyojbfN2qq2mY4vWz/MJuhHwh5OYFUKvHGCxZdxiF97KRnfQM6U+y8GnLHlhz4poY1kBhxCtlyJPPuPSyZFglUEZ8pXQW+CQ9KdduYHbtpshPeijuXVJ3pCz8Qm2kbpUZjvm6Sce6Sv9BKTu/PAtu0fkDHhwZNxXbRo2RdiwIj7hjWxRS4RvfjXsLyP3Kcyh1NsQBGZ8Hx1avwvQGLeCT584t4XrpNxaf8mPEWwxzmgTGMyp1yRvC560HYeuRc1jbfxDOzl2s0qLaeoVoWBUIs4TOisq4rQDU8y/pYV/FdollEpK+ic+1yj+L+xjoL88mGbbYYkt1ibmxKEUyHAXS0PDdF1zaRKLhUd/Vtdws3Lh5DefOn8Ghw4ewfsN6TJ02DfPmz8OpC+eEYOQjXRolK8nIkbBTMnMwIX46ho8ZX4z+g4fi//yv/xVPnj2F0+NWKPQacAocZvhMqKjOfN2qj323Xjdfi4LpcUnaXB4PCj1eSadP0ieQz0KBy+1Bvt+DOxk5GDR9NVr3n4Hz958h2yv5Ke7yxAjKdAeQkOHEoQt3sWj9PoyYulQIxxwMmLYS8Wv3Y9Whi6jbeQjmr9+jRsJ5/yXzwGP6LoilL/ZdPhlXvlcME7cLHrcD+W43HmQ50WLgJDTpH4dWA6dg/oZ9SEjLF53XuBfpXJxyXyouCadAwYMCia/A61WfJeKLxlUCldS5vU4cnjkHG/oPh19ILePM8Xslf12SjsKSfkz+8kXHPA86fdgwaigOxMXj2LkH+GPL/nic4dD6KUYZukK5P5afi2Xq8SvwqFl+cl/N6VuP8FXL3jhwPVHlh8ddiFwxQnL8ISOfBA6CaYvB45BwnfIp8LokPJf4ZXxecStQefoCzihKpNGSToWXXTfrJE7W2wK3M+pG6qggT8raiFN0hKRHwVzWyr0JsWvW61Z97Lv1uvmaGWad+dMCt+Rnvt8Jr7QrblcAOWKIupKfYMZP9fDw9Em4CqXeuIyyzPcW4ObB/ZjVpBXcqTnwit80hxM/952CeZtPwFMoz6u45T2Xis+crrJ0Zjc6nfn6K+tccj+58LjCuHo/Gx837Y2TNxLgy5c2RZ7dHHnWW42ehj7zNsKdXyTlWyj3VWDUYXNZFodnQhV0Lgn/2uYdmN+qE/Jzn8Pnlr5C2j23y6+OdS7LX4nrZp1KI9shP/J8fmTLNbc8M9fXbsDcpm3gyXchQ9qFXIFP+iI+p2wnWFcLpT3O9fkEErdbSGiBA9umTceibj1FJ+2uioNtmCk+FacFpuv5gjyJo1DaxB+7jMSiLSexZfREIT2TpQzY9hvtPaH6AAU+z6bwiJfFZdXHvluvm6+9TCe/jXZb0idtUE7AKWmW74UBpEs+uSX9ZfljPuVIf62WQMc+SS5iiNoKZkRNCVtsscWW0mImFmaoI2ylQzaOsOXpUtLgSIecy9mN/Fxs2bYNg4YMRcKTx7h7/wFGjR2LDp06o2OXLug9oB9Wbd6E53kFpUgGR0fSc/Kxffc+rN+8DRu27lBYumo1/us//zOSn6fAE/DD7ferT/XdCo4wxVBRnfl6VFccfsytSVeWP7r3StoMBOS3AX4naCCmi0Efv3on6vcYjz3n7kknFxQ37qjboIQbUicOuXwh6ZiCSHiWiV1nb2Dq2j3oNWU5Ooyeh1b9xuJJZp5aYlOcJnNadGmMfjfyLIBCiYdp8vnFmJLOOEcM5l1nr2LgtCXYcuwiMsQgcHN5iXTWfuY30yR+PLHwYmFaUYa+OC+jiOVvDDo/fr8Lv4wah/2TZqh0uESfF2Le+sSPdIgxPxZ/jpAYNHJvEVcI26ZOxi8jx+Lyraf4uHFPJKTnlfJXnAbCoouBeqMcpbwI5gXzUMCZnsnLNqPFoMl46vSq9AX8YswGpQyD4RJhxuJ6WXwlrldGZ9aXdb0CujLTGfttvW7Vma9HdcXhxdyadJX2x08L/JLnLHs/Z96E4DnE3XNuEK7TADlJj9VsnF+MTaPuuJF85TKm1m0CR1KGqmt5QihajJwnZbkXfvHvodEVFDIu4RTnA8H4TWnR6sxudDrz9SrqYnniCfqkzjng9RZh49Gb+LzdQCSnZsOXlofCLCGPeS4s2XIQP/aZiLxsMbYDYnwHXao+8/5i+RsLTxeXQoV0PsnnQuyPn4VNI8fB68tHUEhQgei8Ui5e1c6Z8qzY34s0WHX8bTx3LNMQ8tkGCClPvXAR8bXqo0DKL0/uo1AQdkmb5QtIPTC1vdKW8ll1svzdLqwcNgK/DBsNn5R36fRHEbtu0bPuOAU85MEr/psPikf8ikPYN30udg8aLvVO3BS3EWZIXpcRZpnXo7riPIm5Nem0fsrTqWvMm5Dklxf5YXle3EE8Ts3FmmMk4mXkSdQfl4KSPCg7IPpZbBdEiYX5etSUsMUWW2wpLeYGxAqSC+7FyBDwM1eIQr4jFw8e3Ma3P9RG9z798Cj5GUZPmIRaP9fDhPhpmLVgkVou9e1PP+HU5atIV+/YMM1kOF5Mw/IzhsRnKfiX3/8e6Zlcl89TbXj60gtw014x1CrcKCqqM1+36qxudNdMuhfpkStF3KxtgBsfHeEgdp68jvqdRmPF7mPIk86eSwE4RR3zo8KIFIEviVKQ7zwFKkcIx83kNOw4fhFHL96Qa4YuFq81HcXQXOPeBj+Mtc3cAMrNvb5gEHleHx5n5qjTqrh3wHghGU8Soh9jnbs5HC3KSkcVwL0Ma3r2x8Wla+VeQ2oVuU/Ak2rU2381fgjJUXEf4ZmXOLh4Pjb3H4L7CRn4JEoyyk1jGTqjrhlLrkuWbQRZQpbrdBmGRTuOqI30av15URBc6R1Sa5mj4VnCVChLZ75eGV15KM9PeTqzvqzrVp35ulVndaO7ptOZ3Wiu82CEgOS4FAm384BvuL66aTsWt++MkLtQ1WPuQWH5haWWFCYnY8oPDZCb8EzquhDXcAjdp63CqLlbEVHHRBuHI5SK62VpM6Msnfn6q+gE6lQtSX9A6vvYJdvQdeRMPDlwDoljl+DJuJVI3HgQV288wR9b9MX9Z1nwSf30S07xvRW68KqE4jRKnRdSsbxHf5xbu17aMu7pEdLHPJdyYRno/ZmuWXXqt/HscUeVX67x9C/f81RMq98MSaeuqLZQnZwlDRtf+kc36tQobm2Kbm/ye3xIvnoNM9p2wNk5C8WdseG7RFwxxK6XAvd4RCB8TupYCD0mL8WoedtwZtlqbOzZV+1vYjthINZuGNCHp8HL0qHTmf2Up5Pf6hmQ58MjTwGP8ijyF2HL4TNoOWKcELRYX2TyE/XHfiNfSFSW9NmZGpvAJhm22GJLpcR8wpMVJBd8z0W6gEQhp9ABhzMHe3dvxaeff4Hbjx4jg6e1/PkLzF+2Eqm5BWq/ReKzp6jXrBni5y0svVzKQjL4SSQ+TcG/fvABMrOypLFmN1ayAYwZDwr8HkPs2st05utRSKuqUEr3En8xQ1Sd3iKdK3da0hj1i5F89n4iWvWegvhFO9X7RfxFLnV6VCTA3peIGq7cWCgdoPFdOkLxS8LBk2P4vgIeNVvibcvWtOjSGP3OxDGN7KwldNUDqzRIWsOMR+Lj6TDquFRJO++BRoykTqE4PHO4Zuh08t2alyqTTDDrYv7g92JBi/a4v32v5JWkTdJLGEailLzZj8mf0spvHul5dsNqrOrUE0mPc/CHpr1xKymjlJ/iNBAWXXGY8pv5Zugk91i28skyOnb1Hv7ash9uJGeoI4h5zXhLOvORv18gFpeKz6Izx1dlnVlf1vWX6QRlpjPmPoaydObrUVTpvgUVTwePKJVaKo8eDU6e6rV7zBTsnDBZEVZWd3Gg3HLjbiAnB1Nq1UfqNR6P7BVDOIShCzej3+QVCAeFhkgZxtoXFX+JuF581+rMbnQ68/Wq6OR7LE/kgvznEr4gmgyYiFWr9+DmkNk4/h/+hNP/4Sucatwf2aku/K39EGwTg5wb4gN8Hw4bFPVgG2HFwisBXtNdN+tK6CPwZWcgvn4LJJ47L88M25CwMlD5/JSIq4S/F9dL6dRvdZsKUoQSpDxfYsQu7dEXZ5auVb95JDMfTeGHco/iRyKkAR3xBpH9+CnObdiO9YNHYeXAoUi+fFH0bF+j4ZvS8SJOE4p1HDiIqAMESDKGzd+MPlJfrm/9BYvbtFftNuvMS/spc5jma+brURTnieV6eX7K1Mlv9QzIM+KRNKk+xRVC79EzMDh+ntT7qB+NPxIlDkSx/+fJUVabwHyqVOxa1JSwxRZbbCkt5kajNDzqCNoMIQrZPDu70IkCRw727NmOz7/6m5CJ58gqKMRfv6uFTTt2IdtBIuFCak4WWnfqpN6TQZLBcLJdQiqEpJhnL2IEI0YyfickIys7W9twmzunNwkmhR2gkaYowWDnJ7pHqVnoOW42+o1fhKTMQunkaeK7DXdquFv8FPek7AWIqDEbeWHsW2FNQ0WgDGYVJeOSyBlPMaLkKAb+VjktXwXmcGoaEalTM35qhJST59RLxJhjRodndPQ6PwTf1qw+xdq4unsbFjdvj/TkAvyxeV9cuJ9cyn1FwA9lJLFcxKBjmfC0KBK+oTOWofuEheoErlCI+Sb5pfzRLfEinBqB/C+GTv8rAWupyncxlIJSTiGfB0tbdcPVzVuVsat0UojGqGwAQYcDs+s1x8PjF+S6V82CTFy9G52GzVIbd/meEkVWTXG8Uch/fVlzUCKEp+kF+EPrXrh86QHu9I3D8X/7rzj5m49x4bvO8BeE0GX8fAxfsEaIMAc9pA5zcIOV2hzHKyOMrDu3MPWnJshO4rHTfBbZVrHNMT71/l6GaFqjj1OYz5nPh/1z5mOdkIZIyKfui8d9+0TP097CHHVPeY7L+w5hy9h4LO8xEAfmLEDSlWtSN9j2VqH9lDaT98Fjw9kOTV6zD22HzsbdA0cwo1ETafL94kzaJ2mD1Dtuov+q2lbXCJiHUiy8B2m+8CgpHXUadMaUMTPhFxKh9SPgs5Dr4aBidKCRy6Wj3wmzfRC7FjUlbLHFFltKi3n60woujyI5yBKCka3WabqQ5yjAg0f38e3332Ps+AnYf/AQ+g0ciDYdOuCX3btx5PgJzFuyCJ9//TV2HTXe+F1hkmF6GV95YEMYQ1nXa0oXa4/VH460CTiCl+H0YtLCLWjZNx4XHz5TJ5qoJTVs6bmuQzpGZe+rfigWVnQ2gZDOUx1tqhzxMwaj0y6ZhvLTaFynOWZ0fEbXb8AYeZdwVVwv4pALhlWjic8cV3Xr3OnpmPZtPRTcuid0zJjGV3klPSMP4TT7MftTx7+G5LuUw53jBzC/fgvkPHXii9aDcPT6/TL9EWVdj+lUmUXYEQt5lN9JWQX4ru0AbDlxFer9FkGP6CQ3mV3Kfcl0WsOrHh3jisF8vWx/1aEzX3/dOvP1mE5qq6ofNJ65ZK4wIx2zazVD+uUrQiD4zLE8jGUfHMkPu5xY1qYLLu7YL/WFx5kGMW/nSTTvNQGBgIQgz548faXii6UhhurWma+bdfLfghfuucTy5KX7+Kh9H6SlOXCn32Qc+sd/wd5//xEufdcBYU8R5m47gjq9RsLjDRr3zzOTxZ8urhdxVk7Hdurm7l1Y3rwzfE6HImqikHLhwICx/EznzxpeaR3bSmmHGJx80IjnixbvHDmCmU2aIeDMlTInyZDilzpQkO/E7SOnsGXaDMzv2QebR43DvUMH4c7OlKZZ2hIJq6y4jPj0OhILkgfOAMgFLJD60rBXHB6dOocp9RvAX+hkJZSk8shqtt8v2tUywzTBfL2mdMxGvi4oIjfB/Fq7V+rFl40ws+NgIRkOrT/+VjMZ0tfHlkJlOgqLvxNm+yB2LWpK2GKLLbaUFnOjYUYOCQU3eUuDyt9c8pTtEvClew4H1qxfhw6dOqFzly5o3qol/j//5f+L736ohdZt26B5mzYYHReHpMwc8ecpJhmcCeFpFcWoBMkwTOXqBdf/q9EoCZ3HH+Z6AnBLB8M3BtDwUNP/Ubex+LlngZ2PMWIqRoq4d0hrvmLncTTqNhZ7Tt2GM8R3ZLhVZywBiTtxK9/5UQzVTdHs5z/DYGVDLzcrEG0UvPdYGioD/jX8M3R2/sY9qc7EYnQYQpJBP8ZsQk2AeVicj/KNn5l372G6kIxgSio8vErrgsaBgCTD7N8MNZMh+cx7Sbh8FrN/aoSCJCEDHYdjx5lrWj8vA9Om8oNh870RQri4LnvDoQv4vv0QJOU4RUVyY5AM+Sb5KVkm7nThVSdYOjHo9L8W8HFSf+SZC0gJPL14CfN+EAM0PUPNUsTqOJ/tgNTliMeFTX2H4MiydUIOvVJlgur42p/bD4PLzzeuB5VbXVxvAuZytpY1R6Vnrt6JBkPj4HGF8LDXJJz4zT/jyG8/xrWvhWT4wjh9Jwl/atIFyelikEs95ntQqtqGsN3gJ/NU/WY4As7uHZg6FXuHjUMo6Jd4+ByyuWH7aJSBOZyKgbHJE8U2k+EIOFPFN9DnPXmCaT/8jJyH99XypUCBH48v3sHuxWswp3s/rB0wDOc2bER24j11XHckLDVB2o8Qg9LGVT44S8E38LOt5wO+6fhV/Nh5LJIv3cakn36GIytd8lRaJ3HzglxwgIR3oQ/zdYODI6wvXKbr9ITQbUw82v3xJxyePFcImFvc6Nsslp1NMmyxxZZqE3MDYgbfZ8E3ePN0Kf5Wm8CEeGTxtzQ8Gfn5OC0d/OKVqzBOCMXwseMwYtx4xM+aha279+Bxarqa/chQ/qRBEr8Mi+EWQ8hFDAlRkhF7GZ8V7OCKIQ1hMSqqM18XsEHl2vpgyKfOEj95/T6mrNqNTUcv4SbfV+H2wSudFBtrkg3+41pcvoSKG5PVLETYr0jJvst30aDHGCzevF+dGsWGOqSWP0nPy85XGfXSrLPRj4FhqHBio+DGdeN+RVMM6qKI+VH+TDBfj+n4Tz4ZBruTgIL8lnuSr0aaohBHCrE4S4XJ32ZUUqfyQxCLjxu6aUBwX8jTk6cx8+dGKJI6RcLGNdRcS1+8idIcHhG9rjp2DtGJJfD03i1M/7EunEnpqNt9HFbsPyf+Y/mqgSY8A6qw5D/LTciWhJ/nC6HTmHkYMWetWjal1olziZzch0EMjTIrM0zz9ZrQma+/bp35ek3ozNeLdVI2yhYVI0r+XVu/EavbdEfE71PGL4kp6zk3BCuTL+DD7rFx2DNlphignLmI4NjZO/hrs/7I8vEFcnwyGKopnuK4TKiKznz9VXXy6Zfq3mLIFExdsh18q/2jnhNw/Df/gtN//wfc/Gs39Y6IzJxCfN26N7ZfuAW+6Z37sF60Mabwyoqv+Jr8FcOZeUMSpuo52w2GGQxidYdOuLB6pSJtXL7ER4aDLyXCsoapwrGg+Lr8ZQTq2ZPfLD/1Ka2X9B+L6zbBXelXku49wKFV27CsxyjM7dgbe+bPx/NrNxF2c1BHypLLP8UPZzGY5hJxxuIqjtOEEjr6Zb4ZTO/olXv4qvUQPLuZjPhatZCV9Eh0rDfSBolfOmTa2fKXCNccZuzay3Tm61XVRa+R8PmlDbvzNA/f1++KYX/8HolHDiryqeq8xh/7xXyuXIj2y1wObe6nrXYCETUlbLHFFltKi67RqAjMIxkZBU6k5zvUJ39z9MM62vEyWN/4XdNgg6peTBTyIz03D51HTEfTQbPQe+ISjIxfgDnrdmP/+RtITM+FO8hZCGmAQ9I4hwLSsfqlsxWjRvxeS3yG1kOnYvicNUiTRpjh6uJ73WCnIV12tAPkqU1B48QW6TTZlxvXDfC7+Xd1Q5EMdtiMVwwS5iWXutBgv7d9Jxa3bAf4mKfUs6vmGDWNDcOA10O6SY56BoqQkZSI+B9+gjMxCc37T8GszUdUOdBA0fstC3RvgGSDb16/9SQVf2vVD0evPSx2R/JR0p+N1wcpc7FmWZ/4HO4dNxEHxsVJccn1EAkGBwGMuqbqgDyvx+cuxpZBIxDyS82Scr12PQF/btgbKW6PhGfMWOnjeruQ7fDhz8174MTJm8p4fNBzPA7+9nc4+Q+f4crfeiIkxn/QF0bXMTMxaOlmad9YjbnPqyr1lc+AcXoaZ+zkkjGDJHnsy8vD7J/qIvHscXmWJXy5roqF7vjMVbEtedEOGfER/FMk5GlHz8FY13cwFg8bifFtOmLLmMm4d+AwfDnpxtKo6LNe+WdeA7lrUlhmAevR5ftP8Cchpcl3UzHjhx/w9NY10Uk/wHoTdcP8YpumDe8NgEQrLGn0ynOxfO95fPdFc0z/vh5caQnFZFDnT+4IBdx/KX0ZkS0kw7ziQNd3R00JW2yxxZbSoms0KgISiNjshiITapaDv6PEInqtokTjtZMMaYS5vj4gWL/nKGp3GobdVx7hoBCLxas3Y9C0FegzcQFGz16JNb/sx6U7D5FV4FZHXhaFPGIg+/A8Ox+D4heh48iZuPU0E37paN4WksFuUvo+ZdTTcGcX6JMrPJoxNktguDG+0w87eMIa1qtCRzLUoiwxDs4uWY6NPfuJPSO0gvFHSQY78PJIBheAqZkH6TEL0p9j6o8/I/vufXQaORuTVuxRYbGMKTr/ZUFZDVGjzCtfl23bj0bdhyOt0FvsxiYZbw5qn5OUOasKj6xd3Kkrbm7cbJQbn2epVzy6mXVNnKtBhMvrt2B1t94IuXzyjIZx72EK/lC/Jx7n88hbGuH6uN42nLv7BJ837YZnT3PlviK4N2wm9v/nb3D4f/0BZ5sOUQcSyOODZVsPoHbfMcj3S3uk6mpVDG8+B2w3OA9qNA3qJKdAAM9v3cHUn+rDkZxoDLjQahVHdMsZwKqTNqPMVGR8diXt/CwKRrB6yCSM+qERFvfqh9Ob1yHz8T0E/dIOB3lqnsQchT7cyoJ3IvVCksD7up2Uhs+a9sHje2mYVacu7p87LdeDCMi9Mqm8bfpRB3Brw3sTYP/G93yE0WbEdDT+vBE29BqAsC9fzRDp/bBdtUmGLbbYUo1iPjmisuAJE9lu7rkQIhE9bcJ8GkVMF/tdHh6lvF6SQdCQfZSSicbdR2Dmxn3Iks6MS6jcXh/uPs3AjiNnEb9oHQZMmIPB8UsQt3Qbth+/hLuPn+G506OWVzXuMx7Hrj+ALxSWDp2jovq4XjdIHjjwqEgG9y6IwcCNoIGwXzoZY+SPy8CCqnOk0caO3YAuvFcB08JkxKwVRTIkPSQWuyfFY/+Y8WpWg24rSjLoipsziwIRePOzMbtOAyRdvIQBccsxcu5mRQSqZnQwUmOJSYbbj9b9x2P2mm3qPSYxN9VnzNioLIKsN2ovDlD4LAVT6jdG+vXLUmZyIUoyAqre8ydno/x4cOAIFrVqB3+eUxmGj5Oz8Em9nriTniPe3m7CGDOe+XzO3XYIjfqMhlMMR45QZx27hEezNuLR7E14tu2YGJUBuV/g+v0kfNqsK+6n50oe6MOtGCSvVV2PTWLIM+X34tqO3epN36FCh+Sn5DZPsJK2U+0uewWSweZHPuS5l/AYTlCecinDpGfpaN+2LzbNXI5nF64IWcyT59ENrzz/YYlXF9argSSDbSTrURESpZ582qQn7t1NxbwmTXHj4AG5X8lrSaNq1+hOHHOxnj681w/OQPmlT3qWlIvPGrZH1y/r49LKNUJEvQZZ1PghJDfLJRm6vjtqSthiiy22lBZdoxFDjDzoiEJ162IkoyKnS1UVZuEvhy+IqUs3o2mfsXic44BP3LCRVRv4pEPlHoGcQi/O30nE8p3HMGjmKvSYtARDpq/AmOU7UavbBKw9dFG9lVu9VyHsKxWnGWbR6asCs5ivq/vgXbJDEfCewiEfnOkpeHr9OsJeMce4vEQMM+47USHxj3SY5nDKg1XK0qm+OvaFJIMf0kFD0rBu4DCcmjdf0sJ9GHTIOQ5JG43GctLCU4LUcgUunfEWYp4Ym3ePHMNYIRh9Ji2T8KXT50ioiM6/DgbHYrwkYmGceZCMvzbvhSsPkuS63s/rgll0+orAKjo3lYVVdG6qE37uMaAlLZXl+dnLiK/bGO7sFImY5cZZDJp6IlK9jCNqA0i9cAkz6zWCKyNHEezn6QX4rFFfXEh8poxoaz0zi/n664BVYmSZR2S3HTsPo+evVe8+cNKMpHHvEZ1fDHIvZwJ5opToCv34snVvbDsjBnlIH09ZMIuaNeJDKR/c5xJgGyck48CUmdg2YqKUA3fFiNInz1ogrNpPvhyxvDCtOjP4/BkPIePlUtYI8uW+pi3bhKb9xiAtowBFfJGcEBueRMdlcUySLqwYzFJRHSmGQZhEIWl4npePPzTrhcs3nmJJuw64tHWbXDeWkqmBHLoTx2r2wxROebCKzo0OVtG5ITgHxZetbt92Fn+u1QTDf2iAtKtXhIRyhkbvh3gZydD131FTwhZbbLGltOimP2OI7avQLXmqbl1sudTrIhnSjeH0zUT80G4INh+9qNZq82VdNIGV0c3GmB2ddLJsrAvFsEnMzMOh8zcxZ8129I5bihnr9yHHzb0Z0u1HDVNdvDGYRaevCsxSUif3o+6JswY0EKRL9Llwcd06rOo7GJliOBeJYcDTZ4yN7QxAYDG4yoNVytKpPtgUNvNejSA7PVjcpSeubtgg+RxUhlQJkiEOzWGawZkM7ttQo3JCnpY0a4lru/Zi+oq96DB0pjLMCJ3fskB7yiAZXjXDM3H5DrQcOk2dtkJrRufndcEsOn1FYBWdm8rCKjo31Qm+TI9v6qZ1d2Ptdqzs2B0+X66UGSsL92O8IBnqhCH5lXP3LqbWroP85OdSvkExnLz4ouUQHL56R7ywvEum2yzm668DZuHvWB3OF2Puz20HY9fJa9IeheGVfFD7q+Q+eVZQkORLCJWXz7xkQPvRMzBqyTohWgyn4vdhFhra6qGQMPySST5SDVcB1nTpjQurOFtIQ1/8+YT0+yO4m5KhwJnKssI0Xy8NccA2gG2D3ByXK565m6xOdtt6/LzwKYlH0sO9Dz4BWwqSEX1YBsxSUZ3koITN9kMUQlT5Itkv2g/E0TP3sK5PPxxfvpIMVrVRkjXiR/6wnN4ykuEW8tlj4Dw0rtsOs9u2hS8zVW5HSlWeE50fgndRHsnQ9d9RU8IWW2yxpbSYDX0rdA1KTelqhmSwg5bmVr6z45MmWf5L5yHfc10+9J20BF3HLkSGhy9dk545XCi6kFrTzaUW6rx06WRoEHNmg51qWIxhl9eLh0/TkJZbIP2huA65pMPnKGL5nYVZdPqqwCwldTSepBOU79zwzWUNBQmJWNS6I2Y2boX9c5YCvG92lsqv/KGXl9yDGVYpS6eClj+0DY29EuJG8jOQnYfpLdsj4dBh0YUkjZLnksccEXwZyaABxFFUNRItZbK6c3dcWrcRizcfR6PecWJ0GSSD5Ub3FZmJ4L4R1QGHPWJY+FCr02gs3X1KGXWSUVo/rwtm0ekrAqvo3FQWVtG5qU4ossz64/PjwJhpODgxHgEpL8MYN+oEDT/+4Uwkl1c5nj7F9J/rIuvOXXEXQqE3jK87jsT2YxfV0itWTnMcZjFffx0wi1q2Q6NQ7uPG/Sf4sFEPPEnNj14Lwvc0C96rT5B3KwEFSc/kNrjnhDM9wNxtB9Co3yg43VzCWfH7MAsNTpJ45iVnMjzSknhTn2JuvSZ4dvayGlRRs7/BIiSl5GDQtKUYMH0FsgqkPeT1aJmoB1m1AuWnQ+3bEj98wSn3DWRK+zRw+hq0GzkXBYVeNevKZ5HHDpNKsmVDkbRuqp3Xh2mWiup435ylYFJIMgq8PvzYYyy277uIHaPGYN/M2ULkJA3iwGg7JSz5rpZYqf7FgDlMFW7xdQZcftrKQknhNXM8/M4lbkY6HiRn4ssGfdG3SSfsmjheCGKhkDTmn00ybLHFltckZkPfCl2DUhFdVVATG7+lh5TGn2NeYpywSWbjHgrAL4bF9mOX8FOn4Th2M1G9C8F4gzTf5Gq4lT5O+g2joxRlNCy6EchvuuOokOrRBWzU2Unq0vEmwBsokgRxo6tfciDkceL03KVY2a0/LqzdiBnN2yH33kMUBfiuAOlaorcod6cN71Ugf1TeMJ9prwsDUGStMCUFExq0QPq1W3KdL7570QkrUsA0mcIxg+54BhWPk6UhsH7QCJyfswDrxRD4ptN4uMU4ohGgzrNX3b9KhpEvlrBi4P5Vkh3OTO279AB/ajEED1OyJW3MH4al92fj9UERDDGkgoU5WNu2O65u2i5lJianPNM0DJVxKO5YzsoIFJ07NxdzGzfB0zMnpd7J8y0F/UOvMVj5y2kxFqu+h6AmIH/4Xxl7nKZgu8QXz60VsvtDpyFwB3hPco/SVqUs3YG7DYbiWtMhuDNpiTj3qut+ufdTD57gq6Zd8PBZplwr+zkqH/KoCvjwcHbXKwZ95pUrmFG7LgqfpUq4YvTLs5HjcGPSvLVo2Gs8anUWYr55PwoDUkYhtpXyfIo/PswMTx8Pn2fOUvG7tKdyH5w9PnDpHmq1G4Z9F++Jd3GjyJWUsDKSCbbsJP/VXX4SnsRDfsXM8wTDaNJvGlZsPIp902fgl3HjpckxiJDqI5hBrGuSGg5+8J/6pdJl9B/8JP1VRERgXFcZoqBPx8tgtGySBAXOX0gpSXTSj0m5LN1+HN+26IPR9Zvg9i97pQE29uWVt0+H5cAjbEkorC/MtUmGLbbYUmkxG/pW6BqUiuiqgpoiGUXSwXHMSxEHdlChIJIyC9C070RMXrIJeT4u02GDzw6RHVjNGNqvHXIjJA0BIUA8ASbz6g3Mbd4Jtw8chS8jHav7DsLRqfMQcblU58dOktnAjlUb3qtA0kIjhTNEzGautfZLZ5d9/z7G1W4E57N0SSuXP7DDZo/JNEQ7TnM4FqiDbiNeZQltGz8FJybGYdepW/i0+VAUimdj2QbHtjk3YoTJQHVhEawjYUlgIOhH/+mr0Xnicnj9kmAaoipNen82Xh9YN7gsyJWWiDk/N8azy9cV7zeW0ZR2z0ECv9uDZe064PbObWJgSRmLAdZkWDxmrzkilZFGKtuJ0n7fBFg/We/JxY0BjJDYhkUYPHUVBk1dpAhHiHVbnum7fSerF/Ht+fcf4/gP3QG/Rzz6hAwUIUkM/+9b9cSeU1df+hyVBea12vcg+UuD2h/x4c62X7CkVVsEHE5lrBZ4/Fi5bR8adx2GbSevYsnOE6jXYQhOXr0Hr+Qzj7g1iIbkcTnPEI1bNUuljOAAMgt96DxqDgZPW44ciUMNOrwmqIRy1lrlGzdQF0laFmPmkl04tnQpNg0YKO0qX/jH2yKxYDnxXumVBMWAyngTuARMgToJl3HxvoyBldLpeDmMlu1FFPzOY5n9KPQG0HroTPTpPRFxdRsgL+GJOiQjVCRElOnWhmekJ9/lsUmGLbbYUj1iNvSt0DUoFdFVBTVzhG1s3IgNsPyW1tUrBu7cjQfwU7dxuJeUKp2FdA6hgOiMjpCN9ds0I1FV8H456scRt4AjHwfGT8eqIaPgke9FPg8Sjp3AwvrtkHbjluQQl1Tw3tlTVf+9q9OkaADScpLC4Hpyj8SZdvY84ms3gT/X8WImI0oyWA50rgsvBunmpW8XM0gKbP/Medg/YhSOXb6P39XvgwK5xiVXaq+MBFgRksFy5yhxcnoOvm7VH9vP3FIj5EViTfDlbzo/Nl4vaCBxtP7ZpTOY1aApnM9TlS2u3hDN2mN2K2VJhP0BbOrTH2dX8EAAlnEYXSYtwNiFO6ROkmC8pSRDnhMOimSLwV2vyxis33eCKwOlTjMfArjfOw7Hf/MJDv7Txzj7fTdhBEK4xb1P6n1uMIxuY6Zj/KJNajZCF9fLwOeQzw0TwyU2wYAHh+NnYceoscJlgnAHI9h98jIadhqMVTuPIl8IeWaBGwOnLEK3kdOQmJmvCI9a+khI5uviMSDlFOZMTAhueea2HL+KWu0G4/y9J9JGc+Rf56dmoNJaTDK436UIA6evw6jp63Fh02as6tJN2gWf1COjLLjvh8SB5aY6mxhYiIS4I0jW2AaqASCJR2qdOCOqWv8YAkkyw2TV4Xdjb+DNpDR80bwv5veeilWdewn/jL7sVJ6dWPw62CTDFltsqVYxn/Bkhe4kiYroqoKaOMKWDaZfwOUUbJC5P+Hqw6f4seNwLNt7Dv6gNMrSmRSF/NJCk2QYU8/vA8kgeJJIMODF02NnMa9FZzw8dx58b4Ay6J1ObO01Ansnz4DPU2B0UNK5s1PUhfUqINFThkZAfkvPXSh57Qt5kbBjD+Y1a4+gdFhq47e4iREdlgP7Z114BrhOXIx/lpuEeXr5amzu3QcXbz/G7+r2QqabRgKNmorPZNBQ4DKN9QfOoVbbgUh1eJTxqvyUayDZeF1Qhl3Yj0vr1mFpt+5Sd5xSb6WOlUEy1PdQCLtGjcPhqTPUTAb3XQ2bvRq9p66WOkK3bxPJMIxV1n1apDx17dZjMRgb98MNnobF6TaVB0Hc7zUFJ//uIxz97Ye4+F0XIRmilGeYMwIeCWfR1v1o1GcynHJdF9fLoaq+JMaYeQxJXq/rNhBn125Uo/unrz9Am37jMGnRemR6/Go2iW3L5YSnaNprJGat2YFsP9/Pw9ti21JeOqQMQi61/Coh24mm/aZg8tJtcAbkOZbyJgnR+6t+GBa7MTPBXfRcTjpm8Xb0HLMIN/cdwNJW7RDwuuhEGezSchntgyoX8RojExKAcZ3tlJAVCVstyVSQOiseFMngvZvirzhekAxVJ6Rec78Kj2Ff9MsR/NxhMJY3H4Jzc5YK2fNJOUiiuMewnPjY/haUQzJ0/X7UlLDFFltsKS26RiOGmtCZYXaX8Px5hUmGVXRuCHaQnKkIqbd0h5HjCWDotGXoMGw60pw8bjbaI8Qgjb7q4AW68CoCs1SXrjyYpYSO9x0JwpudjW39R2PH5GnwuR2IcMOidOQ8GvPx0dPKyE++dlGMAzEFgtL5SAaYw7FKVXTSDaqOlHsxaGx4Qj640tOwe+xEbBg+CmE/RwX5civGT2NEikOCkBIpEWZJMFyWF8sOuLJlO5a1a4c7Cc/xkZCMpOxCmpwSgHHUZEVIBkcv89x+tBu1EGPmrTM2jzMI6qRuWN2XBbNURlcezKLTVwRWqWldTYAGGt+0v3/EOOyaMlm+cybLeGbVbJnFvUqTlOPxGXOxa8hoaQvYLvgxbdk2tBw1Vy2RqwkD1io6NzqoeibupUrLb3mG5Vndfvg8vm8/GplOj1R60dJ4lbr6oFc8Tv+bj3D8N7/H5W87QSx/9exwiVJIyPfZW4/w5yYDkZyWrZ47XXxWmEW1g6pBDCkj1ZOWhjl12yDx/GXcSk5H95HTMXDiXCTn5Bv5qJ7dINyS5nV7T6B+p8E4ePkenHJZDfTwHQ1l5rXopQ0qFJK0cPtx1O44EvdScoxnMKIWWqo0Uax+zVIdOvXQC3j/HHziYRDTNh5CqwHTkHD6LBY1bAFPAd9BIv7EHWdUjXZT7pOQ7yq/hSAGXYV4/uAespIfw+3hxmuWDfcQsR0m+SBxLpknVjHrSkLyjJVfwmC5k8xwD16e1IMWgyZj+NhZmP1tc2ReuAYvPOpELjaEXN6lD0/SLSE63F5FMGySYYsttryy6KY/Y6gJnRlmd4kpNUEy2NiLKcqRc+n4dp+/jR86Dsfhi7elgZeOIdrhKXfFfthmlw6rojBLdenKg1nM19kxhoI+PNxzGHNbdMTz2zeNKX4hEhHpCbme2uMowLaho3BgfBxCrnzp0GnklwzHKlXRqSVrQgbUkcCSLp/Ee2npWizt2gP3Th6T65zFMJZLqQJQhpLqD0uEWRLUs7zYuwK39u3HwubNkPjk/8/eX4DJkaRZouh7szvTM/vt3vf2++7uzsKbuzCzu0M73dVd1TA9TdNdjVXdxQxSlVRiZuYSM5cYS8zMzIypTKWUzBQZHJF53jnmEZmekZ6RoBRUt//SyYjw38jNzM3+40Z5+Par3XDjQZ7pMPWmr8kkg2T0ako2vvfhSBy4fJd5YXXGqg9MZD33DcEuzdElg12c9E1Bojxu3eOAzoGoCvix4p22uLhhrTGmVbiqLzK5Et2bNNGIu7R0Fda062aRDJpci9btw0u9xtJ4Nomu5+9RkShObupDD59qLaup/Kj2sr6OnrkCHcYsgUdWrd5E85qmFd3uNgnH/+h5HPmT53D+F59CW1LLzjcLoqNeZBZV4CcfDMWBY+d4va4h2xDsQpOUmcoAoyGaqGzLr17DzF9/gHuXb6Dv1GX4dOBEXEp5YHZ9koGruWzm5Qbjzyv3YvDkL9B+0FTcyyszz7ZIRMMkQy9FIriRkY/fdRiBeSwfv15KkDCpbVBuxCXRr11aQ2faCN22nJDg6H6+2HOO6RpuppfOeukNlOflxvK6LsnQaIXJ63AYfvZl57ZsxdpRY7B14iScWLEc944cQfmDB6jyeklCmF964ZPQJiWKXVcXavtELOlHX5n/mip3hQTwR293x6KpCzH71bcRLilhCiv5mLA947NiPh3D07ORnGTY++x4Px4zJVxxxRVX6otToxHH49DZEY9XeDSSwcY6ZgTaCYPp0GhYyxB5UFyJjwfNwOBZq1AeCBqDUu5i7bP5ZFtf668mjObBLs3SxdQyLsz2j7puOrsE2PwYoyTmUd+MH/OmVtPE2K3kZGNZx97YO3sBIgEv84HdiwwCdjQauNHixfSjR7HkjY+Rde4cDQnLWlPY8Tw0weuTX6yv1nWjS5A6OpvaGPmMVAZD0FeJCxu3YvnHnXFp40aE/GUmMTIk5I6OTIHow5gWtjDrQnqWn+kwgdTjJzDzzTeQnpaN77/ew8zl1pSE+tOlVLb28q2tO1EaBvPW7sdLPaYi2xNgOqxpGtTyU6Q07ic57NIcXTLYxUkfR7zc6tUXZaj+x4zNGncxGB1h6h9h9PJv6oN13ZQpv1jTQCyYa7Wq2rob9x//jH83SCyDpkNGnDcvD7N//hoyL542u+UYO0tpSHArSHTPd7fvxoI3P+RjryklAazbfRI/bj8EPj34sfJvTSSKk5v6UOYyX5iTgvKyMhzFO52GYdbGIzTzqTckQ4YpDfLuk3DkXzyPA3/6HE7+sh3rb4TPvcKQJemDLxhFu+ELMW72CpNvmnoVr+vx+OrGX5tufdPoBBsN5m+QxqsHNzfvwIw3OmHW7KV4s9soHLhwCz6tV2K4IiJ6tvif0GnYVbicmoW3u4/GpGVbUerXujeRjJhBbuoD01PzPYIyls3EJZvwdteReFhYbl4EaYE7W2qlpEYaSrOktXQmj+lEbZY2g9h06gYJWz8U3b2P6b94GcXpaaZ8NGphXs7EngmNyGrHvuI793B43hIs6zkAB2Yt4PeF2DV6LLYMH4Xtk6bh1Nr1uHfqLDxZOQj7mS8Kg2UjQqPdqUxG8qNeuupADrQujQnlM6CXODqoce6mg3i7w2isGDEBmwYNYNFoBMnH4Jj3dGdeuziGZ9U8l2S44oorrSZOjUYcyXTJ0BJ/LV34zT9skNnJGSNWBmHcKNR1fqPhWMnGd+7mY/hd+5G4dC+dHS4NT+rUNttRG279zvfxgnHLNlC/wu/sjs1aEibRsrT1GUcssfKnO5WBpABkROuloyZAm1GKcAAX1nyJGZ90QNG9NDrRnGB1nDQE1CHSm+bvhsqLsHPACGwZMQZ+bxnTwAgZjhVtLGPY4Sk2GfX1014LhlyTPn2Vd14WDUCABnvU68H1PXuxoH0XnF+8CqGKMnbQMj5i6YqFX3t/dcO3w4pGYyTsQHk/OVeuY/IrryAjJRM/e68v9tAA0voKTXcw2wsrOfypGze1xIqG12gcaYtNpqHMH8GrXcZh6ppdZl4zM9I4stw+6TrRMqiMZECYykBYW2ya2+azEEH23bu4efIUymncVAWYNzTkglFN3eD90a3eqobjxchP7UKqpTqaBmIC4m+dsi4yqzU8mvKhqTuBcg+yrt7GvXOX4S/R+TGaS6+6RE+MW/7MV6VTNYsJckp/Y9Ab/Aenz2Pmy+/CU5DB9AbN236lWelz8qP6lc57nvabVxCl4RRmGNtOXMI/fTAYFQGr7XD010zYxUnfFJiMV52EjOtqpNHY/snrHXD06j2SDOpCen75LLPNuzd7NS786FOcfrEdrvSZjBCNfa/uRUY/y1qjNrM37MMrXcegnM9IlG2C9TzwuylPFaZzvZYbumY4/E0CEa2qwIFx09Hrd+3w5qcDsHHPUbPrlbbxrhnF0DOs5DO/1Y74+WPNwXP4Zfuh2HX6mpkqpIXJqovaYhXVflNH9fxGec8nU7Lw0qf98eXuo2ZthhlJJBhynbQ9bjBSk08aDWZqTZ07dPk2vvNWH+SlZWLKb15G/vUrLAOVA29BaeWzoFHziLcU98+exebRk7C293Bc3bAboUK2c+wLS+7cwY29+7F79nysGzkOG0aOwd6p03Fm3QbcP38RlVnZCAUqSZx1wCvvO8TwFbZDGgU9UMpzcz6T2nSmoYjl/lbf8Zg0eT3mfdwJVzZuMOWuFtBqF+gtSVtGTfITvx367pgp4YorrrhSX5IRgmS6ZGiJv5aTDHUIltGif9Z7IOu3jMRIJIrrDwvxcqeRmLNmNzyx+f96c+4U3tOAOmbT6avPlwHBtPlpmpvzK0znZd2m9caPDmOf5h7ZARrjUJf1k/ZFFe+5MO0+Zn3yGU6SaFTrTRkDYPCmEzF+GZ7emiHqR/bJ05j69odIP32aRoV2H5GJo2kAVlwyBPQvcWGtE4z7GOI/RQU0gnHv8HF80akHDrCTDRUVmY7UGCkJYTQFul8ZIBGZXsyjUpLHCS/9Fll3HuCltoPx5ZHzpvOVsWDqhtzrtyEmFsnQbx1gpjesIl5nb2Xi+2/3woXUTLpnJsiT6ZQF53Q8axChkyGvMhN0H7wFcxPhwmJsGjsOq/oNwJ7J03Fp2w5k376BSk8xDVQ9F6xLmk5Hy8k8PgxGpy4ze02dsN6gC8xPGp6RkB8lOZm4c/w4jixchl3DJ2LjoNE4smgZ8u7eRiTsY7Q0lhi3wogverUIRuN1yQl6Y35m+ZdYqqlPYQ/TRGOcaaI9ZsrKyY/iyrl2DRN+8RuE8ovMPRy8ehffe3sICsp89KQ64uSvebCLk75JYD6BdZI5b57Bnadv4Jfvd8eDQk1n5GVWaqVfO7RV3HuA4n1nUHDoDMrO3WFZadEv7yXEJ5VlH2GGHyPxe+GtHkghWamika/ROUMylEg1Fg2Ug9zIvEdQ3+km4sOStj3w6UsfYPayraj08ZlhOpynYTFsxqUWJ88fwkCSobb9xyM1q4BhMX1qr1U/9WJIdZT1o5Jp7jt9OdoNnoScUo8hrxYJevLttCkEtgnqTVg7TB0+dysVz7/ZBw9SMzDurdeRdeoUqoIi52wnmQcirt7SAlzbsg3LBw7Fl+MmsT29gIiH+cSCExHWWowqsvZgcSnyrt/AlR07sXf2LKwfPQ6bRk7CgQlzcPnLzci4eZX1OQAf20eF3VDbQ4XRqbZYJKMalzKy8b23OmH72hOY/Mp7KLp5m3lsJnTJufHTUJkL1LgkwxVXXGk9SUYIkumSoSX+HmULW6vT1FtcdWt6U63OU8Z3FCXeEMbN3YgPe49FWmERgjrzgA1yVZX2E2+4sX2SULtv2YT8HQ6h8M4dpJ85jWjAQ6NMHYR5D2XuTJCfeGeht/lmWpD8s182J/BWenF87mLM7tId3owsGibWm9o4yZBfxedXrrEzq/KUY+PIsdhCAzFcXEJ1FTsuEgO6jcelPFZHFU+zE+ROn3KrMPTP5DHv6cHZc1jcox92TJyOypwckr+Qmd5hDFpbGE2FDGCRjHA1SQZvxp+djwkvk2TcvIs3OgzHoh2HrekedUiG/shoYZyycRQOjQlt8xukg4nzNuKTgVNRIuNBjE2eZOuYW3NOx7MGy5hQZTCJNqRDdUdvt+/tO4DZH3yI88uXYff0qVgzYjg2jBmLc8tWIv3cGXiK+eyFaLLEhi9ENPRVtp4qjEhpgPUxEKggibiF61u348Ck6dgyeCS2jPkc51euwvnVa/HlwCHYMWIs7h84hFBZEcshbKbxqM4pTE3dsaayNR9g+raOGI9dY6fwFvVm3iLjIjEqKyc/IuEVDx5gwi9fQnFKGtMQxfm0bHz7jQF4kF/GHHrWSIaevKDG6DD+i43oMGgSKvQMq0xoSCr/zLNpmBvzlTqyC5QzA8IaPeI15bdGA/KLy/Hj93th20m9ead7EUnqVJ9pfTKuhp4/uWH+htgWMP8e3E3DqF+/i8XjpiG/oJRlyXoWIxmJREPPi0UQAuaFybWHefiw12iMm7cOlX6NOOvAON4P66jqgUZtj11Oxa8+6oldp6+aKWwK8+mSjCDrl6Yf6WcIN+5n4rk3eiHl7kNMef9DPksHScBYr5nGAO+lMPMBDi1ajDXdB2Lf3EXIS0slcWcZ6qURM0QL+NU2mzUb/K4Rdj1r/uJCZJAAX964Bwenzsf2QWPx5eBRKMrKYLh8clneTmkUlNEqR9JGk2Q9q3M27sTbnQZhz7LdmN2uK0Jqz5k+9Y/yYgrHkPz64QkMySUZrrjiSuuJ024RcSTTJUNL/LV8C1tjWxgD2jLC1YnJqNZ2pFXYf/E2fvvhEOw8ep6NvAxKNqOm4a4wbpzDfMJgB6E3YnobVpGThe0jx2F95164vGkjKotzETXrSrQAUW/urQ7CdBa8P43a0EQymWDeCNJN7pXr+OKDDri4fSeqfTqsjn4Uh/oY/pO1x0uo1C/T2QeRfe4SFrz1CVIP6xRkGt0MR0TDGCOyRWL5XCfdNljpsb4bUqQyYNgyCvOu3sDqfoOxdvQ4FKfdZ3p4H5GoKQtTHglhNQWyoTUlI0xTTKMQYRo+k373O2RcuYqPeozBjHV7YiRDdcEiGRZRqEsyROICNLayir14ve0grN553BgDOpHc3BNv2twa/yWm4VmEngGzGF6GGtOtuqE1Sf6iAizq0w87p0xHpLQQlUU5uHP6JI58sRy7B9JoHzgWR2d/gZs0nkoeZiDqI3nTqEaIdUf1h3WisrAQaafP4dSK1dg+djy2DhyBwxNn4tbWPShOTUWVvwJVXg8yz1/E7s+n4cveg3Bi6TIUpaYgEqC5RitIZeVnvRUZckp/Y4iUl+KLtp1xecM2Gmya5sY0sjBVvrphJz9CpKQEk15+DWnnzjMdYdzNLcXzr/XDTbNBwLNGMrSOKGymOL3f83PMWL6NzyPLVOsfeI8iGBoRkgEqOzwioh6sRqnygc+TRjtEULSVrTZ6aDdoCkbNWwMv/ZjpauYZUL4lxF0HaicCJDBVSMkrxPSRUzHsN+8i+/oNPlJsY1mGTgRDUL0zN6I1GFV++Fnu245dwG8+GYK9Ry8zXdoamqYx066Fyjls/7uMmI9B4+eh0KtNOqxwDCMlnnQ7baXdmi7F1pNJCCAttxDPvdEbN66mYcnHnXB5y1ZzPRCoxMMLl7FjPEl738Fss3cgkF/EPNK6FBEQa0ML5bumb5q1MYLJN4Kf5rkg+SovKULGqXNY0rYbTi9Zw2eJsQflpoF06jqh2qIkl3lCeL/PKMz94kssGTAe26bPIc/TiJPKmvcRKxdrJLF+eAK1SUmGU98dMyVcccUVV+pLSwiB0Nr+4iSjkIaMU+PXENR4yvhls8kGko213vyzYddUmexyLzqMnIv+oxeigsZ2VKedyp88aZqNaXDrh/mkYd7msaOJlJbj6LwvsKRjNxydMRtLu/XC0QWLUJRyh/01KYHWNdBAUEdgbpyQgSVjWp2M3pD5fR5smTCFBt5g+AuKaHDQoIjI8LS8qIPRkIdIDU2AWIfHTogdyO5RE7F68EgECouo10npxrSmRyt8GXJO6RdM4Axa+St/YfqHptOkpGD9sDH4sv9Q5Ny9Q37B6wqIBobiJgVwDK8xKDpZKaRD5l7CpZWY+uqrSD19Ct2GTsPYxVtYB+i2AZJh7omfWp9TyetbjlzBr97uiQd5mpbCPBZBkifZOfKrnDD+n22IduoelUFKvuaNV5HoXd2xDePatkPOjds0XKyzUmQshir8yLqWgstrtmLv2GnYOHQstk2eiTMbNiPr+jV4iwtRlJZmyMehmV9g9+Dx2DFoHOvlEtw7cQKegkIauapPjEeEMUYci3PycGL9RqzpNwR7RoxH+uFjCHhKaCzT+NJoItPnlP7kqELZg/uY9pu3kHftJkteI5ZWuZiRs3ruawE+/zPf/gBX9u5jpgSRWerHd94YgLO30pljqiPO/p44VN9Y99gaIL3Egx+90RWHLtxlPVWdVD024y7M42oUXbqLtHUHcZ/IPHjeTK8x57qw8dMLArUV2n52/rrdeLPrcOQH+byw3ot469lRu2m1CQ7pYH6qTAvKvBi3aCU++cW7mPZRZ0Qryhim8ivJ8xArW42yVlf5mO4gin0BjJ6/EW16jMbtjEwE1N4xAR7+2Xj4NH7x0UBcuq2D91Rn6dckTA+pMqRho/hxQSMo1poMZZIPuWWV+M57g3Hm9A2s7toHR1euQLi4ADe37cbWvqOwZcjnSD91BqEA+xjem17kmN2jYiSMf63bIXRrduhBFWH0sB7qwMNLK9ZjwUddzCndEZKVxLTVgJ4F7RYVZRt/6XYGfvxuV5w7dhGT3vgIN44cYxp4H0yDXkAxEfSnlkxtYEJYMSidLslwxRVXWk1aMrVJaG1/8elSzSUZ/B+DaIbmG4fYUUVRwUZ75Z5T+EW7kTh34x77qSChzludrzouy9h0DvPJwhjloSBSth/Ewvfb4/qOHfCW5uHS5m1Y23soto4Zj4xz51Ctt8s0ENQRqM+wOnOZlbTZ9ZvGW+aZi5j4/sdIPXKEvy1D2SysjHVu1lssGSyWESqCIsOlOhBE9vnzmPThJ7h94Ah7epkyVueuCPTCTe4T0x6HCVzu6EuD8xp98WRlYDsJz/Ke/Rn2JRKlIDlP1ExtMVPDlI4WGhCKTm+xtTxW4Wnu89x33saN/fswePxCDJi2IkYyeB/GOIunXXEqM+RfJCOM3MoAOo2cj4GfL0EozLuOqmNnzsTuid7o/NmoK43BMiBMQZh7jtLI8GRlYnHnTti3YKEZoTDT5zRKQQM0yLypZD4ESTzK+AzeYtnvnTkf64aPwaaRo3Fg9hzsHjsRm4eMwY4J03Bl0w7kX7+FUFmFMaY0BUdvZ/VpypVxmrUXzN6gvxLpp89gD/2v7jsQx79cjZLMdMYvotmS/KzC/VOnMPtXbyFYXIJAvO6YuswyTlJGmtqy9LOuOLZ6LeMPoLAygu+/OxQHzt9gWp8dksHi4P3oJUkEBy7exA9JMjJKvLy/sOi0uVc9u9qu9ta4xTj4d2/h8N+/hTOfDEeERMraKpYkhM+hFuRr0bJ2Wvv+Gx1wNaeIeaZ6r7qtttCq4k7pEEr9USzetB+vdu2PEW93xYbBY5mPPoab/JlV2KoHGnHRqDKiOmwzgjvZJXi/z+cYOWsViipJEXmPGUVlaNtnPIbO+RIBTZ+kfxnFT5tkWC8mNEpMYfpL/CH8+NMx2HPgNNYOGITNI0bizJIlWNWlL45NnYei2/dgzmOiX2sqGb2xjlvGvRWmMkXlp7a6dn2SdYsiGeq3NDrneZiBRZ/1wMFFy82242qv6qdPoD/GESaJE3Gft2ovXus6GtcOncbs199CWWa2pZdb0xgoPvUXLScZ9j47jpgp4YorrrhSXxoy+htDa/trDslQR2SHGk7zdi6qqTN+VNCI2HfxFl7rPgkTlu6BV7uqRDXXXCaYmlgZFWpw64f9uGCllZ1lzLiKD5ubDjtiTXFa1Km3mbISLCuCrzqAUKUX6cfPY/PIz7Gm/1Dc2LkHgbJSE47VmemWGAZvXYsKA6Wl2NhvJN2PQ6CihHmiuEwfVwN1nsoFY6iw09GbOnWISkPEW44tE6diRZ/BCBWXWm5NAKZ/jHWKtR1enTJQ4LRamLPsmEPwFeXj4Kz5NG57k/AcR1UwYAyjaLjKjDKZbSlNmTXc4SWDuRfes1asMAtpPAex6NN2uLRxEz6fvRKdRs81c70Vh51kWFNrdF09O/3zHvecvYZftBmIo5dSeYluNAqjTGUSrY6Z1/jPHv+zC5YZ70vla97uk9idWb4GCz9ph9K0FJazpk/ojbfIWYh1iAYtM9AsShXCQQSKCvGQhPPUylXYNWEijs1biJRDh1Gencny8xu3MgT11twiuvE4ZRzKTNF1fupteSSI0qwHOLpiBVaRaOxi/Uo/cwZhX6XxZ7mjP6Y9Xo+st7+x/FYcKhN+l9F3evUarPm4Mx9nH/ymLFUPqFf8ycqIRtjmAUOxe9Ysfg/BG6rCjz4ahk1HzrMGtawOPg6Y0SAa337m3YyVW/F293Go0P3TkBTJ0ENo2pBwGFe7T8DhP/42jvzx87j0YkdUe7VYXHmpPGHdZXsnQz7H48NP3umJ9cevgRST9ZqmM587hmbyz8p3GfKWMa+RhMz8YizecBBv9hiJueu2YUGbPji77EtTP6y6VTfdtVBjIWNba77UJOg3iQnrXJDXtp66htfaDcfGg+dQyuds2db9eL3dUFy8n2fqlBJub2NMIxVL15OEZYoz/5RfTL+Xz8hLXT/Hqi2HsOXziZjy5ruGOJ9ftwm+HKY9qvVhTLcpH5EIa1qbXtUoPGaagZ5Jq41UW6m8t2ARAfVL9MW28uL6HZjyYUeUpaUbPzXPhj4NrDzSTmMR9m2lJG3v9p6EaUu2Y9+M+VjfuzdJpzZzEAlRJLoPZiX9JSPVDNUlGa644krriVOj0RQ0RBYaQ0P+Glv4rUbSfBCmczSg4aHugA2t2fKPBk1FZQW2HTqJT4ZMRZ9pa5GWrUWKtH4JY4yYf+q0FF79eB4XTDpluGp+O+9FCwq1OLMqFIY3Ixsbh47GykHDzaLouEFhza+uMlvQ7p02Byt69qPhtxqerCzeq3YeqUbAvDLmfZFY3ThwALNe/xj556/TcLQ6EssgsPLOSovV0anTkkL5qHyxOvcocq/dwIy3P8KdfYdMnppOko70llrEwDJG5Fb5yDKgV2Oo0I2yWW/GfaWFOEWj8ot2XXB790GSF43A0DUdmlEVujdvWuUpRrqaC5W9RRjon4mrCgSwpGdfnFu0ArNWbMQHg6aag9Zk6CqtilP+ZPzoXsC6IoJX4Amg04gZ6D95MUqZmcbgNcRH6TLZYvx9VaD81POgc1K0vWtZ2n0s/LgLzq9cy/KRgcjrLFAdiqh/5gZVzwTWA923KXDlAY0db24uwp4K/hbpknuVv/LeKkf+Vw3if8KUcSxM1ROGZ81HZ5x8LlMPH8PmUSTMA4bg3MYtKMvMMga/RkREXLROR0a25tGYt8gKU5YYianqSzgcwJaRY7Fv7CT6C0D7/8hgs5KcvB5pjdDhiVOwefgwBq88qsavPhuBZTtOOrpvCezipG8cvAca4yqjchLyDmzDRi3YBK2l0NoGY/YyTw2RI8m43m08DvzpCzj8J9/A1Z99xvKKtRtKgNqFsAzdCCoZZsdBczB8zlaUMw5zSr6MYeW5yoef2nlKhrI3FMHJa3cxZu4qfNZ3CqZu3IGH9x9gzksf4sHZSwirjJQGx/RbUNmrSVESTDvD+Azh5NfSYARTF2/G2z3GYdPZW3it8wjMXbULHt6vZUirHO1lmfj7SUF10GofRZpUjz/qPx7TV+3FxR37sXrMRNw9fsZaN8H7NVtwm5tW3bfaJ9VN1VuFRyU/lffMb14z7VcMllv500YGfmZXFN6cEizo3AfH58xBOEhiL7/W42flk/miZ0yjPwGcvZOJ7340AJfP3sbyj9vj5No1Ji/NqJCKgMHri9JiUmDCqA+FXRojGY4nftv67DhipoQrrrjiSn1xajSagobIQmNoyF+ju0vJkLDab9MQsumMNZZsZNmwByIh5Fb6sHznSbTtMxlj56zE3ewctvl0F4NjuE8MSgM7cnUM7B8MQeD3UHk5ji9cinkduuLh2XPspCzTyep01MHxP92V5efhzPoN+LL7AByZMBP5t+6QSOiMgyqzo4w3JwtLevTBnimzUeWhqcE8cU5HcujQvn3Tp2Jl134IFJWYt3F67VYdsgzGmryMdVjmk5BhK+MtXFqGW2vWY1G7jri4dStClZWGBCTG86hQ5211turY+Yska9WQkTg2fT6WbN6NV7qNsXaGYWYr72tIhtKvayRQYV7cduQyXmrbH2dupckmM26+ytBIjMipFu5HApU4Pm8xvujUG5UZNOhV9xz8PAoSxa5TnhuOoPyX8cy6VZp6D0cXLcGa3oOxZ+JspJ4+Q1JawvoaMvPPNa1G03z8LCPWHMtSZcHIyAqWlWPBp51wdd0mPhSWQa36aZLBe2bFrBN/HKon2uHq3OKlWNG5kziLaUve7jMJM9bsM8+Zk7/mwi5O+sahhCgPosgs9uBXH/XG1lPXSaYoWkTNtk6Gq5kGSEP0eo+J2PuvnseRr30D137anl51l9bbd73P0Ft1+dCUwgVrj+CdLpNQ4GeuiWSostN41vamOs9Eh3Tmlnrw5Z7j6EjS3e3z+dh1+CIe+n3IvnIJM198Hd78Ir0jUTYnpLvp0Mjr3axCtBkwGa91H4c3uoxEal6x2QnLyf3Tg9oJ3quK1RCkKnQfPQND529BRUEpCtOzUEXCZCqTKrraQcdwGofisMhI0Cpn1eNABDfYfi54/00U37rN/kIjj4xL5aooTccgYqapaWFMI1F7tf8kZF2+ixm//h2yb99keM3PU4tk+FyS4YorrrSOODUaTUFDZKExNOSvMZIRb/Ct32yS2bDq/Y+mw8gwySjxYPr6Q3iz33RMXbkbmXkFVFXSj2VYPW2SocTrbauMItNJa7FsOIAb+/dj7icdcWHrdkQ92ss+YAwDdTqGZKgfYyemffH9leW4t/cQNg8YgfUjxuDB0ZPmLXMgVIEL69dh7sefIe/OHfNG2HRGDuloDBF2dIUpVzHnrY9xa8c+Y4BU0SCR0cJQTX+qN3zWKAKJBTtgHajnC3lIhLKRsm4b1rftgtNLl8FXSZKiEabHYECwVJkG67tIhhbzbpkwFXvGTMKGvcfws7YDzHQNMTo7yTALwWmg6pCr7DIf2vSdhDFz18ATpHnWgk75WYPyxBA+lknhzduY/0FHnN+2w4x0yShx8vMoSBS7TvWF1cbUedXqUNRPMuFFsLwId/bux/ZRk7Bx4CgcmbsEd46eQGVhvjl7Q4aTh74NSVQAqnsMr+RhFsa+8R5yzl3is6El/5ZBbZFx/mngGVeeaNrQ9S3bMO+D90m+WF/ovOOoBRg5fyP1LXtWEmEXJ33j0I1oTVk1Tt64j5+82Ql3c2iAm7aDuci6rJFF7RylEZ/rPSfjwJ9+G6f+5bdw4yefMaO1z5C2nzZFzedCYYZJSsI4df0B/vmNXrhtzqpgrumZ0egFyZ0vHMblexmYuHgD2g6chPFLN+JcahZ8Aa3XCeDalg34gu1BlM+IeVGv9Dimv3FEGK83FMWBs9fRps9YrNl5xGxZqzrr5P7pwUYyWHdU/wZPW4KuE5fzHtieaP2I2jVT7yyHzuE0DlM/WaaathdmGWvqVBXDD+VmYXXXzjg+ZSYCgXKWI8tMMzlN8644q0z7qwMl3+w2EtNW78DlTbtYxz9CqLyMYTe/PXNJhiuuuNKq4rRbRFPQ0C5RjaEhf8m2sFUbrj6TX9mw6k0nzQt2jppWEGTnlFJQiinLtuO9XpOxcMtB5DE8vTk1e5GzIY4TjKdKNNQX8Sb0Js9M8aFRXHjrFhZ07YG9M2YjVMZOgfekdKuzkREdv/EojQUDGvxBGmEZt65j2+cTsKn7AFxevxGFVy9h3mcdcWbxCrNVqEZI5N4xHY2AXRuioVIcnDEHK7r0gzc7Bz7ms94sK/+UfkMwQkH4SktRcC8Fd44dx/EN67BbB0t174+jc+bCX5pPQz5oRjdauk1tMih/NIKiTpE3SwSxf85CQ8B2H7uAH7zXEx7mgakvSi+/yp/2v6+msVtJ3crdp/GbtgNxLU0jXsxo1RlbHF9NaOtmGo/eShyYMAvLeg6CpyCf9UrPTeuXQ6LU0ccMUhloIdUsGrfazUubM0RDNFrup+LSus3YPmwCy200Dsycj1uHj8Cjk4+DQdZ3pjdIA4xhaHwv5dRZjHn7I1Rm5vJe+CywDqhdMM9JjEzWiT8Gi2RU4eHJk5jx6isIFusQvyoMmrYWvSYtlS3u6K+5sIuTvnEww5g3Oil74eaDeKfzMJT6rGdIL1Z0jzRtjYFZHarCrW5TcfSPv4dzf/QCrmi6lLYrZRgiGSIDJl9UF+g3s6QSv/qgL3Yeu8T7ZV0gSdNUmjyPH1uPnUevCQvQfvhMrN57gu0xiSDriw71DEc82DdxPLYOHs7fmtbGuJVMx/Q3jijbZJWrLxzFmat3UERDVu9ErGlSzn6eDuqOZGgkbdLSTfhw6CzTvlpns8SmeBFxx/XDaQr0UiBotvNNKyzF3jOXcf1+FgpLKnB110EseLsN2/yrbE9D5KCsz6ywWtdmTXeL4sq9XPwTCeml6/ewYfgY7Bg/kfVDpLT5eZqMZBSSUNj77DhipoQrrrjiSn1xajSagobIQmO6hpBsC1s2lexc1bGpd9PbtwAi7Kw0Vehaej4Gz9uMNv3GYdOeQ6j0+cwbJv1rLeOhNSAjV4u1zZkD7Cy8hbnYPHoCVvUbgrIHD0yHofvTm0jrX23HZeb66pUtb0jTGvSWuuzhfRz/YjFWde+Drf2GYUGH7qh8kGGmAWk6hRY9O6WjcTAFNMLzU+5g3oef4dqXm1AZ9cJbTTOP5aQdSzIvXsXlbbtxaP5S7P18KvYOn4A9w8djz7RZOLdtC0rzMplsGjG8H9oOj2SUNARDLpgvMmA1L1lvto8vXYU13frj2IWb+N5b3cye+4lrMswhW8z/1IJyvNVtHKYs2UqDh+HRaLXc1o/rWYBdnPQ1YD0Sucu/fB2z32iD6wcP0rDjPevN6xM25EymC8b4Yl2Ig7VcZEOIkjSX3ruPGxt3YueYKdikkY2Jc3Br1wGUPsxEJBiCj0+/n+V2ZtFqLCLxjdLg0ZtvPRKKxoRPNw0ZVYZk0EXxrRuY9pvfoOJhLq9FMeGLnWg7bBYJUOvXz5aB6ed9lrON6DJ2AUbOWI6Q2gtj5PJG9WyqhdD3QBTXekzD1n/1j9jxb76LQy91MC8YtM5IM6HU9hl3WpvFOlEeiqDzsBkYM2cDvPztI/m4m1GEmWt3o82gyRg2ZxWO3bgPD+OLaP1NxGfIe9hXjNWdu+L08pUmHPMcmfJsGUyDQP/8H68a1p9nmWSIBPCaiN/vuo81batecpjpo/x09t8MsHyjYR9KAyFMXL4FnwyZTAK8BJP4fcPWwxj/TltsnjILUb+mFJJgaI0SE6aRZE2LnLXyIF7vNgaFDzIx7d0PcPvAIZafdshrfp7qftwtbF1xxZVWE6fhz6agoWlPjekaQrLdpdTw0YQwf0UytEgxEKnCxbsP0W/SEnw8aBZ2nDwHT8BjRgPYArMBtgyLxLCeFtQpabhbi9OjnlKcWrUac9t1RebpCzCHW1Evo8Dux+rlNPtWbxA1IsCftB40H1vnWHjLCnBl23as6zcCV7buNovIZUjKmwwNe1hNhTxrSkMo6MfROQuxkmnMunAWtw4dwPnla7B//HTsHDUBW4mdk2fgxNKVSNl7ACVXbsKbm8dy8Zm3oGbRIYMj37OIhkNcjwpFUEMyWC8ubdiKJZ92xcVbD/DCa52QUVRudOpsjXEkPyQjAeb3F5sO4HfthtLQKjBvVmW0mrCeUdjFSR+H3lqHy8uwa/RkrB0wDP6yYjOKEaGR+SjTXFoExmfiVIW0QTqtIzKLz2XA0eAN00AuTX+AG1t24/D4aVg7ZDi2T5qG69v3oDA9jTZvOXb1H4l9E2cDfq2nsV4i8MExYfIXw3U2qiySQW/ZGZj+q18h90aKaA7mrz2KN3pPsA5cS/DzdMD0k2TkVQbw80+HYt2+M/ytocwgnyndhwiGVU/DbOMefnkIp7pMxOme43F11nJ4+eyZtoEZo6yWO2tqVJQkLYrZa/fijY6TkOsLYN+FixgweQ0+GzIdizfvR3pBiTk0z4x4sTysTQKqUJGfjTlvfID7J0+ZNljhqk1qKdEwARjEGoaa387unx7qk4w1+0/jp58MhM7yULUz+as8cWi7mwXmZ5ht0oFzt/DLdoMxY+1OzFmzFYOnL0bv8XPQ7cNPMerltjhLwnHpXiqK2K9qCqsW9Rd7PXin63RMXL0PGadPYeorr6IiM4uJa9morO7F3V3KFVdcaTVxajScYN5a1PwWgRCZsAhF/FocdpKhIVZ7OA2hMZIhY0QL3DTU76ExffzKHXQbOQNdR83Cscu32cFWIagOVp2yiIjpJOqG8yTQYJz8p7UL4ZAXqYcOYv6nHXFh82ZE/T526DIeZOioA4/1bITlV127dnmKGGMoyN7N2odd9xpCyM9yuXUPgZJyy1hWnyi/Nf6bB/WeWoSpfCy9ew9ffNoZW4aOwbbhY7F9zAQcmrsAlzdvNVucenKyEfZ72J/5zdvPkBZT05816mT6ZmNHyBh0iutRoTyySAbzj3lxZ/8hzH33U6Sk5eK533bE3cx8c91MmYsbZ3R7J6cIb3UaSiNzN4JmZEnrepKPfMmvDA0Tnw3G0Ei49jhgF8uYVnpjcZNBWbt26f6CSD96EjPf/gT3z5yhPaiT4pk/vL+W1omWQsTaMkyt3yov1S/BjDbyt3RKn+aW6xToUMiPitxMXDu0H3unzsKOfqOwe/wUXFy/Dl+8/SGubdxhRgP1DDCIWHgMhzGp9iemQbDioDNPGab96iWknzxrRlHW7jiDX3UcgcrHlC+Kt5bYqcw0qqA3zDZ9HYgMh3A1XdNfetOgzKV/Gf1+hFTe5nWDRiqqzan04SIffNnF8BcUIsh2s7wqYNoSTaWic5NHYeWJXhrw88jV+/jha30xa+02dBwxDn0mrsLB8zdRSQJqpv6YHddENLTNNP0SOdpt7uV3UfrwobnG5ojtzKOMilnlJaLCCAlVBuu6s/unhVqSoRcVOgdm55mr+Kf3esIbUDlazyBLjf+sui44hxWH2nmrHTG/TdlaBCYttwztB01F/6nLSTKDqAzyOc7Jx+5T57B81VrMaz8UI1/vjEHjJmPq8rXYuvckLqU8xMFLN/H9N/vhfGo+TrNtXt2lKwK+SpO/9eNvHLoXl2S44oorrSZ2QpDYeBSVWyRBBCO3shJ5dJNviISPKKefChR4PHQjdz4UlhMVbKAq9an5nB4U038hP50IiD2u5Au/2fRFaVCzsyxhh7jt5GV8NnQq+nw+G+dvp5tGWgaHoEbcmDbyk9BxJYpd1xqwOhur07GuKQ4LSpe2nS28fRfLuvfB7slT4SvLZ9rZYfG+4mHU9Gym4xV4UzKQGapGZtTxaxqS0bMjMdvzxgxIGTTGCK7jv3HYRT+NQaZONBjC5b0HcXzVBtw9cAKFd1MR8nkYH1MSn14k44SfSpPmKZt0KFwFpqQrLBNu/XgfBcpj02ErprBGIkJIP3ceM157H1npefjGb7vj0p0MpkuGE11HdFBZNTy0bSau2oX3ug7Dw7xik2dmf3qT7obTqXh0poghULohqwjMb3PNwc/jggwIkSazJoE/zXwfTaNgwgIlhfhy0DBsHDsREe3sJQNe7lpsFCZHoth1KiMZXvGysuuUeXE3Rsf0yciWUSxo+logvwj3DxzD/llz8eWAgZj/7gfIu3LdIijyy2Bqw9L9JblHvXsIBTHjzXdxd+dO89ztOn4JP2k7ECV+5pCTn0ZhxRn/p9yIVQ0mScY6855p1SiknhONUlSbMyNopMufHbF/fpKMdXtP4bU2I9jWiiBqDYvPPNciGCILqrN6mx5mvdeueprPXxUJoFJtCQmY6gKjNIRAdUR5KXKdUVyJNzsMwwc9RmD26k24mUGCwkQbskq96pU8aiqO/AUZ1/VNO7H0gw7wVZSYkVid5hegPpFsNxcmgTE46Z8E7FLnuiqW6pTy0HzXgvcojt+4h+++3YWGdwWzSkY884MQudUzZk3fqw3HDhOYRuzoxjqbiHkd0dTeMEqCUUxZtRPvdhuBq2Z9mMLRM87ngX79bIdvHT2HYS++h7F9R6P/5DnoOm4BBk1ajbbDpuONvmNQWu7Hhva9cfKLJahgfVAjrrQ7pSUZVIuTkQyn/jtmSrjiiiuu1BenRiOOYjUq/MyjsRInGYYoiHyUlyG/tBgp6em4cPUqTp67iHOXr+F26kPklpSZBX2mgfJYi8gUjiEjDcSXjGSogdZC7wpfAOv3HUfbgRMxdOZyXH+QjUp2qokGTENIFCc3jwI10DKq4oaVdT3WZ7Ez9RcWYefYqVjeewBK7qfQMPbzOrunp9jRCnbRL6XfXGfCw9ry0hdCdUDGS9PTmShObh4FLHV27BbxovVjOuucWzcx+eU3kZeWjRde64uTl1PpJkDDjn5CXvP293ZmIX756SCs3H4I/lhHbBlXCrfhdKqOicTKVmC0yiReV7kar/XcP04Yw4Yw5Jo/aUMaw1LrLm7vP4BpH3+KjIuXeU3ulFdKssqu9etZoji5aS4s21NlyvQGA/AXFeDeyeO4vHmT2SChJW/RlQlV4RC+aN8JV1auZHaFcOLqXXz//T7IKfU6+mkMcWIgg1BQLuuqQRXpgEb2aDGW04gs9oZQ7A+hLBCCLxBEMBRGiOWjcye0O158KlQ5MXjKUvQftcRsThAyS961ranilDHLuPhdJCPgC5qT16MlpagqrbDOxtELC/rTiwJZtFogbB2+GEVlKIpN+05g+5GzKKhkvjLJMnplIKue8I+Bnn9SG8YRxP7xM7F98BhEwpWG8CCoURSLmDjlyVcJdqlz3eSDKiGvm+9aXxbFlYe5+PbrHcwIg0XazYNHZ3wWzbeG679pONjWy43aLG1eIpKhU773XUzBbzsMxurdx+FTm2Tcq07xu7yFAwhVlGL1oBHYOHg8bt+9j33nbmLel/vRf9pirDl0DMXpWZj/8gfIOnseZYqF/12S4Yorrjx1cWo04igu1yiFNZIhoqHPoooKXi/HlRtXMWPOLPTu1xftO3bEpx06oF2HjujRqy8mTp2O42fOG1KhUQ+REquRYngNxNfYFrZaJ5BdWIqug7VYdwNSckusKVLsqJ3cOyFRnNw8KmxmBhEzQtiRRHxenF67DvPbdEL6ydM0QLRVJ7smWolNJUmPC3bRL6XdXFcnJejNsQy+ZnRaieLk5lGgfBXRqCEZ7MALU1Mx8devIz/lIf7p7YHYf/I69VroLQM8gDLWlykL1uODnqPxsEhGmdURWwaFwm04ncbwkCUhY5VfZdzrsn4zGfXcP07IGDXT6EzdAfy8pqlywbxiLOrVD9unz0KExictSyutJoksv68IydB9KYNVNnoLH9LbeiEUO0PAyU9jUBmFw1g3YBCOzWT+VAdx7X4Ovv1GN9zPLXL20wj0nAjxEQ1TEUxuR82UIn8gjBupGVi8fg+mLtuKySt2mnM55n25B4s27MPSLQewfNthrNxxFGtpYK7fdxJrDpzCy20HYPnW4/AyDi1718bXJmjeu8Y0Fbe2Uc3afRJ3RsxH2uDZeLBkK21hkhURFuabBrdkaIo/a6ROB2tqK2xPMEJDliHyO6uHCTZ+P6osJmzek0znYMiDFR1648yy1QxTozAiMRaBedptVmvALnWu66FRPVOdMQ9QkJciuFfkwbdf64DrKfdZPeVWmcs8oU6lrubBHo4TrPrCgiHB0Ojrw+IKfDJ0JvpPWojsch8Cqvd0x8y23AtBkuBgBVLOHMW8t9sg8/hZEtQwikjAHxaVorjSg5t79mPhO58gkJcLr+oIE9Oc9joOpc8lGa644kqrSbKdoIrMdCh99/FTU6AqUVJeiqzsh+jSrRs++LgNevXti5Fjx2Ds+M8xcswY9BswAG0+/RQffdoel2+n0m+QDZFGMzR1iuGRrDjFl2wLW0HTDooY/9YDR5HDxs68TWMjanYFcnDvhERxctMaUEMtA1gdkzpmBP1IOXUKM9t3xJnVX6Ka967TdTUlgf29+hPHcJ4UEsWuM2/C2duqU9XwvV2XDIni5ObRILM5RjLCNIqqwijNeIgpv3kTBbfu4acfDsPWfWdobIUNmdDBhWfvZeKV93tiCw05H/Nd52gpLN5YzMBqOJ1GTwNA89xDjFNnNNCcM+TL8vvkoLol4iojkkmiUcF8IIm6vnknJn/cHnm37pB5sHaxcunWaHLQn4yWppdfU5EoTm6ai7gBqxELfQ9rtJLZrLzXdbvY/SWDDGOEQtgzeQq2DxvJKhNAWk4ZXni1M26m5zj6aQz258Gsk+Kn2qRQNIq0vBKs230CA8fPR7dh0zFy5koMnbGCWI0BM1aiH7/3nbEcfaYtQ6+pxJTlBK9NWor2AybjYmo2SYamjvkZvgo6fq+x+sZKfbXvdOz+N9/H0T/7Ho6/3A3Vfq2tsEavNCVH7YqxfEnQDEFgHkRELpSX5qWBlX6FZ8IU+I9XzTMfKMrH5FfeQ9qJU1TLMI5abS6dx+/7qwy71NerzVO26I+mrEWR5QnhH9/sgtNXb6rJMWTO2lhCZD55vkhnkRCVn072DqIiEMKstTvxapcRuHQvw2xdrHWFcs+AzaeeXfUVWlvl9RVj2/Bx2NV/DPzlxWzDAiwP6oI+bB87nroxqA54EFAdYDT2+JsKlX1DJEP9v5O9EDMlXHHFFVfqi93Qrws2LpUVKDQNih+FHj+Kea2svAjHj+3Hcy98D7sPHMHD3AJj/BeVV5hRjiyShJOnT+HFX72EecvWIK8yjPyKAPUeEpQys4bDKb7GSIbpwNlI6w2dUNtgq/O0GmQhUexhPBnE4lRzzc4dAT+N3ltY2HcAtkycAh87bq110BtBs5BbHthj1Q/n6UE9oj7V4Qimo4sh0e3Tg8rcIhnKyyA7bU9uDmb+9l1kX7qOlzuMw5rNh1hXImZaSJkviMGzV6Jjn/Gsi15jJBiCpyojCyAG57h474TmtZvDsvhpLXKnUWfW09TWvycBkStjIPK+ZAgpHRVZmZjfsRsOf7GUxmaARqjeauu50W3Jn2UMOYX3rEHkjak1380N1BjLKqvmP9O6f50dUR0M49iSJVjTtRfCET+yirz43hvdcOHOA0NoJE7+G4Lm5Zv1IUxjiHmtepZX7sO+k5cwYvZqdBg6E5/PX4vjl1MYVzkyC8vwML8EKTmFuJ2dj5sZObiWnoVLqQ9x/u5DnLl5HyeupuLMjXsoYX01592ISaqg44RAZcr4NF3nRs8pOPgn38aRrz2P8z/vYqY0hlTGdENfxtA0X5hOJtTkpYIQrIoRv2blkWCUusaH4/7hI/j8jffNrl9m9IwBmjf4SkvM3+8r9IyZ6sbvcZJRFKzCT97riX2nzrNsrGdPeaHysfwp++qHJSi7VRTMWIYXZDlV4ejVFLzcrh9W7DpuRjBYGrFpWHX9KR1qe7VG5sG5K5j3ejvz0ioSJQGNBhAtLsKc99ri6patLFI/26SwlTZbOE0FY0++8NslGa644kpzxD5lqS48JBjlNSRDoxGlJAgV5QXYvHEFfvDTX+NhQTlJQ5ANTYDwmkPwCisrUVJShHYdO2Ho+KnIqYzwehDFJCGl5SUoZLhO8TU2XcoykjRdwGqM1fhana8a+NqGOVHqhvEkoDgVMTufUBAFt+9g/cixWDFwGAru3jWH2EU1jYVJl5Frdv4xb8Ocwno6UOY6XX+2oM7dRjKqwyRwBZj/+kdIPXEW7/ediYUrt5kZ7ZXM67PX7uDFTwdg17HLtLnYmfIe9cmgeL9C8vvW9BEtytU8+ypvANePnURJVg7jZgpMHXT293igN/zaAUhJ5m8+n2dWr8P0tu1Q/uAhKxXTo3vjfVm3JT9fUZKhkSK9dSdaunhd9+9TPgRCuLxlE5a2+YzcvwKF5QH88J3eZnc6J3+NguWu3Zz0HFcEIzh9Iw1Tlm5Bx+EzMWjqEmw7egG5pZXmPB/rXAM98yIIeua1aYOmVVnfzeJvfmprXp1ObnZpixnzpiC1gYHaO9Z1GfraZe9mz8k4RIKx518/h/MvdkE0GOV90o2ZPmic8o+86+adYOWn2lTlN3/RLT2Gq+DJKcDa3gOxZco0RNhmxxchW0Y1XdN/vfz4PQJLxCJq/C6SoRGLCmbtLz7uj437jhmSoSykY4IKkx/6WT8sQW5NeURFAKJIL/Ggw8jZ6PX5XPaJGq2q248ZPyoT+tEjwOpg6k/QF8CWkZOxbsBIhD2lvBhA3pVrmPTS2yhJuUc3GsHUbmJ1w2oqFKc7XcoVV1xpNbEb+nUhkhEbySCJKGBDWOypQHlFMc6fP4F/+vHPMGfxShw5dxkXb6fialo6rtxLw+krl7F6zRr89Je/xuqtO5FNvzpVtriiHKVlFskww64JsJOMxGk5bOH5XyMWMpRkYKnxFSxjq/Y33avdt8Gua03UpC/W2dZeV5xMbzSEwpQUbBr1uTlwL+PyFTOnvEqLPelIb9LVa6jz0hnf1nSkZws192eDk7ungRpDm6Usg1o7WwXLyvDF++3MQW6dRy7C5PlrST6iKPCHMWDCXHQYPRv5ldb+/+ZcDHM/lrEQL0+nuAR12gEZGyKOl29iWvsu2D5zLipSHzB+GQ6qo1a9VVmaN74xw8EpvMYQT48T6MCkR7P1NZWi9FYqFrTpjNOr1pjFzSJQuicZJYIVpgxZoW48zyJk9Ar6rjy0FrnrhG8tsG1+fqoszEhGKIx7x49gzpsfoLK4ECXeEH760SDsPHHJuDFv61WO/C7Ib/x3bZkStPgsPYlnOIpb6blmfUWPMbPRc8wcLNt+BKk5hQiIXCj95iWCNQogQ9OafhiDqYu133Wv2sbWlJVpH1Q3eR1+lrlFMrToWtNk7nWdhIt/9C0c/do3cOlnXRAJROGRNRqgP37Ep0yJFyTWcyv9Vj6LYOg50nfdW7TSh1OL12JBuy7IT7mL6kDQPCtWeBbJsOfv7x1U95gbZhDI5AnLhO1FJfPvtc6jsHjjPpMXKk9mJPUW6MmUlT1/hfhva+vfKCpYZ2at34ffdh6Bc3cfmBcX8bUd8f7Mem5jYBmygJQYE2fGpWuY9fpHSDtymNyzEkdXrMKi9r0QZT9qlpYzPK0Sqbmf5oD3W+Z1SYYrrrjSSmJvNOqikqTCalQK2Onks+HR+owikoT8omJMnPg5PmrbBh2790CnXn3RfcBA9Og/EF169sTHn3RAzwFDcC8nD9lshDT1qtBTZhaMm6lVZocqhlNagQI2YsK9Bw/xjeeeQ25+HjtQ6y2f1eBa0DWznz6/66TVhiED3g4nN48KdgLqWGQEsNNXJy7SoH3kTTqjJGWpd7B1zHis6TEAmRcuwRfyQ3uth/WWie4st9Z9yRB2jufpw0pjLZzcPA2os9WUA79MpAjrSIRl4A1g8WddcHX1RvSfuBIDpyxDiIq9F2/jxY/7Ye+56/Cy3Ew5xMFwmlJPdO9BlpUOjTsyeQ7mtu+IRb17Y8+4ySh+mM4yp2HIsjVTZ0zaVIe1K41IpXOYyWAMzgagEZgAP33VNP785Tg2eyGWt+uFiowcs1tNc+/t2Yc1DShgPp30TUM1Cf7DG9cw6XdvouLhQxSTfL7UaRxW7TppDruT4W4ZgjTmzDOtZ5vmGnVBPt/GDY1NTUcJss5lFZZh66Gz6DtxEdoNm4lJyzbh4u10PusB+o2VO/2bM0D4PcSA48++oPDN91id0W+rjaNf409pipcf45TlSWPThBMJ4U7Xibj4/3oex//4W7j0026IeiNmd6rqIOsJGySPiAP9WGHEEc8P67fuzbo/1m/GEQn78fDCBSx6vwPObdpuRl51WKiIkNzH62Dj7fBXF9YLgzC/q1xUF3id9+/h97YDp2LSkq1m61+z5q6mnEQG2B/wt4iEKe9YHqtNMOQtbB2qePRGKl7uOBQLtxyEJ8QwNOWJYansrTTUlpfqu8pb3EHLYjS9NujzYyfbnXW9+8GXmYYv+vbDvplfmOmAwVjdMQdwmrCaj3JfAMXso+3kwiUZrrjiSovE3mgkokQNDT/zvV7kEflmVMNntrbNznmALTs2Y/zUKRgwfCT6Dh6KgUOHYdz4CVi9bgtupj007nPNGgwSCY8IRoVpqLILijFr3kJMmDIdE2MYMWYs/ubv/g4ZWZnwBwPw+n3wBfw1qHyG4AkG+RmE32fB6w+aa+U0LrwBD4pS72LXyAlY07kPUo+fQKmvAuW8H6ewXLQMyvNy1pOyUCWCJBcBTxj+Sj+Wd++NMzS6R85cj3ajFyOrtBKfjpiFDp8vRnZRBSr9AcfwGkOAYXtYvnnpaZj/1ie4sm4drhzahUVdemDnxKkoTklBKFbGPnbSfhoCFcFKVIS89cJqCrxJoHvwMny/rwwPT5/E3A8+xfl1m3n/fGa89cNywbwKBBBke5SZcgfjXn4NRVevIc8TwFt9pmHmqt0oD0ThDfngZxn6fWHWrzA89FNpEILHT7BcVe8Kyr04cOYqPp+3Eh0GTcLgqUux7cRVZJR4jIHm83vop2Xl3jCYDqYhXBFi2bO+V1biRufPceKPXsDBr72A4y92RaTUj6IICQ7rapD1oJCEwee34BymoLaM9ZX37WHbVZ6difWDRmDTgBEozcsz+ab2WGHUqYO/x/AGfDTkK/ldi7PD7H+07XAIJSRvXcfMw4CpK1EWJOllfvkJj/KQZWP1B/TPvPIwnIqgFZ5Vp/Q9hPSCMnQezfZo1BzcLSg3cQR85SbOxHQIVjg+hCpDLHOSSKbHw/Czzl3AzLfew6VFX2D8a2/h/sHjpn6XsMxLCflzCq9xBFDCPl5IJBiC3T5wSYYrrrjSqNgbjUSUaNSBn1rkpS1szUgGCUNeUSFupt5mA1OCnNISpOfkYveBQ5g9dz7mL1iIPQeP4GF+IfLoP0+jIPRX4NHCcBINNlRZ+UUYM34iBg0dgYFDhhv06NMXf/03f4OMzEw20r56qHyGUEEjT1BjXyFj0lzzsQPwIPveTewaMxEbOw0wB4mVVZYhP1BJA4UNuC0MF48GGdnl7BRLgx5DAPweGl8eP9YNHobDn0/E1CW78NqgL7B6/3n8uE1/7LqSjkrWY5+XBqBDeI3Bz3pfyXI8sXo95r3THhUP01DqycP1I4ewimRy+9iJyLlzGx5vBdNjGfvFNA5KCKfwGoOHiNcrfY/D6H28j0oS9xs3sab3IKwf/TkKc0jOWR99vMfEsFywPFhfAmrXMh9i/O/eQM6JEyiqDOKTYfMwZt46lJBYeEgMvDQufV4Z8iIWPpSSVFQQPi913kqU0pDcc/YmPu4/AX3Hz8OanYdxP6cI5ayDlXRTadoEW1m1EtTWFAeDTEPQtCUB1scbg2fh2H99CQf+269x+P3BCJd6UUyiFGb9Ux3Udy/TIjiFKZSzHSvlffv5XPjLS3Fi2Wos/LAzHp47z3omQ9tq33Q/8fooOIX1+wIvn68A88PDvCknefDyUySrhER06KzV6DhyHor8JKV81n3+CuOukvXC5+UnofKx8on1Qc8qUcn2IMcTxJwvd+HVjoOx/2oa8n0RxsewPWX8dH5u4899QOeasF6WMj1q90LFRdg9YTLmv/Impr7yFoLpmaaOFpPYlBCqL07hNQZTzyrY97skwxVXXGkNse8WURciFBVWY2KIghoWdrIVpbh+6yq69O2D9Pw8FLLj3bZ3L9776GO8/uZbePf9D/FB2zaYOnceMgpLzdtCawtcD0lGWc0cz8y8wjq4ficFX//GN5CXn49wVEPQ0WcWGjoPVmmOfhQ+DYET4VAARRkPsGPiZKzu1AcZR0+bEZiKaJhutI2qptw4h+ei+dDieU0NCmj+urY4DVebrU53Mf93Dx2GJZuO4XvtJ+Ot3uPRf/Ya5IeqEGXnW8VycgqvMYSjNCJKCrHys344PHcJy5wdfxU7+6AXDw4cN6e4bxo/CUWpaYiGQwhEWTdYRzTFyim8xiB/ql/6NFOgNE0nDtY3T24edo+bhhU9BiI79a6ZrhUOR8z2qU7h/cGDz180FGEZFmHO+x8jbc9u+FmH+kxejkFTlqEiUm3yOqz1NfwuaNpJZVW1ydOqsHbtCaEoGEWXMfPRYeQsXMnIhUfPNfXRkBfVdKPpVkH+1nQ1x3S0EFoIrvNQdNaF2h7tbpZ//CIezN2A1Lnr8WD7CVQFI/Bquo55HqzpZWYBeZI6obR6WXc0Taro0jXM+aADzq3eaM71CfJetB1qQPcktzY4hfX7AjNljmWtaUqa3qTfOtPCx7yfsXonPug/GeWanhnRWhW2/Spr6qoiVaZ8zOJ91QGGEWbbH2E984eiOHQ9Da9+NgCLtuxHMdsrr9xSp/bCTKlzSIupW4TC1tQ3bXOrdqGKbYBeMsx+612sHTLMbIuuqbjaZEAHQEbDVr10DDMJVF9KSZidpku5W9i64oorzZZ4Q1EfWkeh3aP03TonQ+sxyiuKcOLkQfznv/yfuP0wEznFJfjt66/jw0/aYvnatVi3dStGTRiDH/78Z9h/4qzZWUpb2OqNR3wkwwmpDEtrMgoKC2ML755dsK/XGjxoZyMRDBmv5Q8zsHPabKzp1h/3jhxHkMasjAJtU2sWjLJzcArLRcug/FS+aokjv5gC0dznw3PmYlOvXli/9zz+x2/74ucf98K5tCz4WA7VLJNqddgO4TUGLTt+eOIEFr7aFrm37rBcGQ6NOM2lrvL6kHbkGJb3HYStk6ah8MF9dvYhGgX02cJyjy/G1ae5xnDMAlPea4jP5YklK7Hk0x64d+I00xE2adHCTeVJYlguCM2hFyHwVmBFh8649OUaGlQRjFu4ET1Gz4OnSssdmH9yze8CXZsF48pbaGtQXjyZkoUfv98L+y/cgpc6rcc1C4KidEkiahZ465KBQzoeAeQ9NGqtXYrMOS2qyySWWjNBa9jUD7MRgm6W9USLloXEcOyQgRxiG+YrKcDOEZ9jQ5/h8BSwDZbxy7qk+ucEp7B+X6Ay5IPG+zRLIZifzEWzRgNYvv0wXukyBmUsBK3hUQtk+VEFqzL1TF/NhgXUi2Boe+Ps0kp0GzcXXUdOM1M4WVxW2chbkmfWCteCeb6ZHvkz9cwfwIWNG3Hr1AlDgLVWhs2RFhOZSpIs3GRItruUk60QMyVcccUVV+pLfMizPrSOQudaqCERyfCjpLwCnooCnD6xD//lL/8Gt9OzkJaRjf/2V3+JQyePId9biRxPBR4WZODdth9hHI3uvAqdk6ED+dhIPQLJiO/Q8SxALb0+TLoiYVRm52Dv9LlY0qUP0g4dQzDgh5+GhzEIBHp41rap/aoj3ulGZAqwE1fnqt/nlq/Ais/aY8+Jm/hvv+yKiQtWwxfRW0LmPzti7czjFF5jiIYqsWPEaOwYPBYhn5fh8XrMkNPi8oivEvdPn8XSfoOweeJkFNxJIamhySd3DuE1BoUbN+bMNVmWRNQXwo1d+7Dw0864umEr01LJ+46aBZu6/5bG9/sO2l/MG9aRgBeb+g7AkXmzmF8RzFm7B5/0m2hOg5eBrjxkphvIZFcZVFeTSpBkaFegAXM3oM3gaSjxassB82RTLyPUAgPg77ihWTcNjwoRGmshskCSwRtSCrQlqhZvK+2WAap7sD71O1n7KZJRRaPy+pYdmPnhJ8g+c451nffNuq3w5NcJTmH9/sCqLHGSYZFIq+3QtsS/+HQY8v0kEKZNF8lgjrAM5E5ercpm7RYVZjlU0uhftuUQXu0wGMeu3kWAdc0sGieo1mPN707psBAvSxOPvhOmbBhPiH1qIOhHgBErWhGM6misvbOF0VSobJOek1HPTnBJhiuuuJJEnBoNC9aOUCIZ2r5We3mXGpJRjFMnDuLP/+IvsefQCVy+fgv/57lv4OSFc2aBeE6lB1nFufi4Q3uMmjSN/q3D+BRmfOG3E74qJIOJMT2PtcNKGJ7cbBye8wWWdumNu/sPIRDwWcPUeout107mjZLMkZY1+i6cEe94ZWSZXb6Y19oB6ubmLZj33ge4cS8b7UbNRwqJsIy/Ko0siAywSBLDskOdt3Z1Mb8ZhwwL7W5WmpqCWW++g/tHjiJK0mLVAX1oe1QagJpSEQog/ew5LO01AJvGTEDRnbvmLbPCjBsHBiZM69MOXTNvj/VddT7mlgreH+8zHMLD0xexpEMvHFmwGKHSEmuqBV2bN9iqb8oL+nGRCJa78ibow+7x47FrzEj+DmP5ruN4s8sIFAW16xvz2BiLsjHpQaUrq5EEQ9NlLjwowD+3GYAdxy8hHJEuRKeGZijbDeTX+K8X/6PB1A0lRWEb67ca3ow8lF+6jYoLN1FxL9MQDblViuReFdS83dYnf6tem1FV5QPdmt2L+EwUXbuDFe164vAXrFP+CjM6oiquIBLT8YcCZpBpKwTzYLH8lYfHmN8/er8/HpZ5mZfMW1MH5EeFo5dJVr7LfXVVwOzadfpuFn7bcSzmr9uNctYzTX/SgXzMaBOm4nBKg0AHBgrf1E3z5oq/+SG/1RFNcdLOYPwtt9RH2S8FY3XXKcxk0L24JMMVV1xpNXFqNOLQIm9tN1tUoUVgXhTr1G4ShQuXL+N7//RjdOzaE30HDsFf/+3fY9CwEcgtKcO9zGxMnjULP3zx59hx8DCJig7y85rwrDMyvDZY8zyFxg/je3QkipObONTYCvFG3mro9cn/7OA1d7s8Pwv7587Hss49cWfPfkQDlTR01dHQJ93JrfHH38YUSYijNWAXJ31TkChObpyQKE3VtRaUtzKajHHHjlfbhqbu24/pv3sbXhLiq+kPzToNFgrVJH6NdLoKTwa+plbJTpAx56efCA35U4uWYPlnHREozjdz9EUypBfJkZlhiIHeZNNt2skzWNJvELaMGW9GNLR+RGnQaETMRjCGRaxa1YCuzHW9sTbx84L55J+qSACFd29jHQnMtlGTUJ6XT73mjhuaZaBA4sTkSSFRnNw8CzAGmcn8AA4tnofNPXubk9E3kTD8qv1A5PmCLCIVKo0/ulWdsp5/lZ0XHhreI5fvxdvdR6KMbaCZK2/qk2XAx8tQcZlyUHwtQKLU0Zny5YfqBOv1/UWbce6NXrj0Wg/cG74Q1SERbm1DSsOTqTeH/Jm6pzqi7Z6tkRBTd3mDmnIVqCjBzgnTsLbrAFRmZMNfFTJbr1aZkx4T4pffGOzXG4NdnPSPE3Zpjk6oLVOWM/NSn1fvPsC33+iJu/mlJk81kqHnVvVFz55GOHUSfDQShD/kx8U7D9Bp3CK0GbUEOcUVpu0w5+mQ3OkBj8djj7eO6CcdWIQhVvjmd8wtv5uzVugw/tts+a4rMTfNAWNxD+NzxRVXWk/iDYUTtPjLjnij8zAnH6vXbcSkqTPQf/AwfErjq0ef/sgpKMblG7fx7sefYMT4iWaHKXtjJDg1UsKzSjIsA8KCGnIZqiESDH9REY7NWoBlHXri2u49CPkr2Wfo7ZFzeI8LdnHSNwWJ4uTGCYnSVF1rQb27OmgZ5jLiw/z38NQpTP7VG6iqrEBAUxnU+9Oo0oiDiIY6aaewBAUm0hI/xEyLf3WCcmVeAea3aY8LK1fQ+PKahZfSK1yzvz0TonRYYdDw93mRduo0lvQdgI1jJqI05b7ZIz9AI1ZvNjXqYEiGjLg45D9mQ8gWNvETxtZjmL6cXOwdMQGraRwX3kvhNesttd6KJt7Hk0SiOLl5FiDDy2RsNIhzW77EKpZn1OPDvkt38IP3eyCL7Zvm0KNK41LWW2wVsTEuWXZ3c0rw4mejsHL7YUP4tChYZNEprkdBotTVyZiMpYsk43rPydj2Z9/Cvj99Dhd/2gXVgbDZJEBTZ+LnY/joT/cln6pLYWUBdVqfohG52wcOYspHn+LewWNAMMi6L9JMMRW04bTZrzcGuzjpHyfs0hxdIuLP2/3sQnzrte64+jCfz76ePR2RqBrDMPgnwnIJsh/I9/mx4cgldBu9CB2HzcCJm6kWGYg9r+ZFVEIccSSKk5vHBZdkuOKKK60qdkM/EU4kQzC/+ZlfXIaH2Xm4dvsuzl68goLSctzPysWOA4eQlpNnwjAnhtvCdGqkhGeNZMQRMQZhLbTQ2FtRjLOLVmBN2x64uWW32f4xKOMyoVN+ErCLk74pSBQnN05IlKbqWguytthXG6NLJCPE0sm+chkTfvEaoiSBIb1lNG+v7SSjEaNc/2Qx0KmMNe2kc2vHfsx4+2OU309FOOI3xCPuxpzQzH/0GguDtSQcIMnx4N7Zs1jebzC2j5uMvNs34Qt4oEPV5F5TnMzUFcK8ZZf/WJhKr5LKWzKEJOgpw9k5y/Bl255IO32ShqIWGNcaPjVpfwpIFCc3zwLMiwK91Y+GkHLsAOa+/g7CZRU4czcdL7zeAWklFcx/ZrymscSMeRWHRgaCNBwXbtiLVzuPQHpBKauQdotTmK1/v4lSR88UmTRJEarCze6TsevPnseBP/smzv68E8IkQ15WHtYO1kHeKqFROU2oM/Ve1xiAn991D2VpD7CsS1/smr0AAZJycxghK6Huy+ne7JKoSwa7OOkfJ+zSHF0i4s9abkklvvtWL5y5k2lGs1VfVCp0wszlsxoK4ebDPExdux/vD5mNEXPX4cKNFIRD/iY/q4ni5OZxwSUZrrjiSquK024RcTREMNTwFOo3G5hiLQov17QqNkAG1tZ2Zou7Cg/yCHuYTlvgCSmZzxbJUC+rBlfGqTkJlR2z3kJFg0Hc3rMHc979BLc270bI6zNbPcqY1Utzp7AeJ+zipG8KEsXJjRMSpam61oIsLhlDMgiV+QGWVmHKbYz/+avwP8ykaWURPzkwoweNkAyVt8I0Nhk/9U474CnHmp6DsG/idDOfX8TFz3AUrP6YXWTkM+Zf5qlZ0EmDT2soHlw4j+X9B2LbiHG4smkriu+nIRrw0njVKIsISsQQV60H0Bx5Ey6TqelX2gYzGgzg6pbtWPZhF9wioQ0yDboPE99TJhhCoji5eRZgSIYsbBKJrKsXMfWl1+DPK8CNB1l4niTjRl6ZyU9jifN5V52iF1N/Mku8eLPTEMxbuxMB1jNNi9FogPROcT0KEqWOzqQvpghX4VKvidj4776HbX/+Pez72cfIT08lWfCYEYrqMNNophBqJypVKPrVMgB+eCNBBMtLsX/WfCzv0A9lOmOhKsR6TX9ywPtjLpj6XCd+m9ivNwa7OOkfJ+zSHJ0TVD+KPX784P1+OHTprjl1XSMZ1in7gMcXwoHzVzF4ylJ8OmAGlmw7hMzSMj6vbCFUJrEw4kgMP45EcXLzuKAyb4hkuFvYuuKKK80Wu6GfiHjj4gSnNxpxOIXVGJ4EyWgO1NHSlLNIhoy9CH8FIii6mYrVnXpjx8zZpkNXB6IOmR/m7bNTWC5aH+oM+ccY5YKMKD+pREXWA0z89RsouXGHvEMkgzqWi97uGpKRZHqRCVPWJUmGtYtPFFnnL2HyG+8i79IlhmWNQJjJJ9TLjwrezMunX8GiHKoMShzjIkl4cO4c9kybjU2Dx2DXmKm4uG4Lsm/fQtRfSSdaC6CpVCFrAbmSq7hpEIdJaNNPncHyT7ri5OLl8FbQYFH6ecOJaXfRCFS2FI1MFN67i8m/eQ0VDx4iNacA33u7G86mFzDf6cZMmWJZyjn/qCzWHriAX7Xth5SHubxkXbPKQGVvi+Mxg4VvKof5zvs4038SVv4/P8Dav/wBtj7/CrZ9PgkXV29ExqWrCFRUsA5rd6Mq1i/WGT4f/Gk+QwE/Uo6dwPSP2+HujiOsoxF4+Gz4VW9FxBiH2j36qpeGP3SU+4J4se0QbDt2kXmr/I3Cwzx9WOTB8s0H0G7oLAycOB9Hz16ELxAwZEL52Nh6sGcFasOSjWS4JMMVV1xpliQSBDvsjUsikpGMluBJTJdqLkznoM5Whl0wimCBB5s/n4nVvQeh6MEDBMPascgyOsyUF3bQTuG4aH0YA0i2vDH4aBCyo/fRRA8U5mLqK+8i68wFdvAxkkE0hWQIDNjYWeZcDa8fhybMwoq+fRD0lop7WOVMmHqhNMR+67s66DhqrodJTAJBlBcUIvXEWRyd8QU2DxqN9ePG49S6dci8cgXB0hJzmKPIi0iG4pExmHf9Dlb1Goh94ybDW5Bt1piYN+hMYzx8F02EKoHylc9rZVYWpvz2TeRev4GsojL88IO+OHjtAeuHHmQNY8kPHfOztMKL9/pNxYiFm81UGE2pUhmZ7WpZEI5xPS4wTjMiQ6iSniXJWP3ffkSi8T3s/+5bODB7HjaPGIsNI8fh+OKlSD1+AhXZWahiPTaklVmgKWMVD7PNVstbP5/Iuuchd6k2UwO14Fv5o/uO12fHdPwBwxMM49UuY7F652FDxDx8vk/cTMOYhevRdsBkzFixE7ceZiEQ9kFT0uKk8Kuyu6DK3J0u5YorrrSa2A39RNgbFzs0VcrpjUYcTmE1hmeNZJjOnB2EdgoJaa4y7/PKlzsx7dNuSDl9BtX+oFnkZ9ZhyN7QG6snbXT8AcMY+DSaakCjnCWCaFkJZr39Me7sP0g7jGZ7zGjSzGmVj4wzp/AEuZNRwKDgYfiVqelY9FYbXN21HeFqrfiw4pK9qtEKjWoYUsGL8e9WWHQXQ4hhCmaqTiiCcEkpMs6ex9FFy7Bh8AhspFF4bPFyZJIUBanTtAqNmHiyc7FlxER82WcISlLv0r/fLBrXYmNj35p4XDQVKiN+GIRLSzHjnY+QcvgI2zIPft5mMLadumbeSputgsVMWXd0Bs6+45fw4w8H4mx6IQ11GY1hUwbW+o0n+7yb81BYx0zdZzouDpiAjSQZq//Tt3H8Vx0QKirGg8uXcGrll9gxcjw2DRuFfVNn4OqWHShIuYeApwJVbMeOLFmJOZ26oZAkS6dZx7e21cLkOIl+0qM0XxX42Dh8OHA6Zq/ZgRyPHxv3n0L3MTPRZdRsbDpyAaVm+iwJG+uRttTW1EmLjH418lNtmEsyXHHFlVYTp0Yjjoa2mzW6ZP5aoIuTjMLCQsfGrzWQKE5uBGNrypgM0U04hECVH+kXzmFB2y44vWIdwsGAmbogw9G8VZQHQlNlnMKLwy5O+qeFRHFy44REcXLzuGAMrZjBr986l0RGWDXr1dw2n+HKps3s5COxt9MyzqxFrSIRiWHVgtY7jQjZj9q69vLqtVj8QVt48nJiBpi5SVPW1hSp2vJW51w3LAsalWCUlh+mUf6UniifqawLF3B86VKsHz4Km4aOxrEvliL95Cl4Mh5i/7wFWNqxJzJPnTE7WulMFq0rYQrN6IxTXH+IsIuTvgZiZuY5pbuAD7PafYab6zajwhfAax0/x+p9J0gymMMsLJ2nEq32wlPhQddhM9Fr8nKUsCBVx0Cj3CIhYnrJn/eWIFFqdYxL6VId4H1oit35UROx9u//GZu++xpOth+Fah/riM7v8ARQTIJ8dvdO7Jk0nfVrBLaOH4/zK1fiNgnHlDbtcGn7LkR9PlOvFWZ804raelz/3uySqPtDgc6j6DBqHjqNWYApq3ei7YCJ+Hz+Kpy7ed8QELNtMPNSVc1s7KAnVu1KLH+fdaj8y73+emsxXZLhiiuutEicGo04nqTuWSIZ/G/Wf4b1dpydeWVGBtYPGIYvR42DPzffGBnO/pLDLk76p4VEcXLjhERxcvO4YL1xZaSy9/hFC6dl9MEfxsKO3XB++Qoa5tEYydBkhVCMZCRLJw1Ikke9sA6yTi75rAuOz5uHaNBvgnb20zzERd8j0RB8laXIunENJ1euwZYxE7Bu4HDsmTAVs9t+hls7dputeMNhrTbRehD6i/l1YcEuTvo4DCkwlh8dRoJY3Ls3Ls5fgmA4gnd7zcC8jXtouAfMiJjm2vuqgzhx6TZ++UFvHL6eCq8hH6psrBzUt7QNaAyJUqtjfBpR5XfdSjgawAkSiNWvfoiUlduQufcMIoEw/EpXhGmNRnlvPlRmZeDuqaM4sGgBdowagzXd+uLLEeMQKC41G1bUjlw0Drs46f8QoNHMAdOW4EfvdMVnw6Zj+Y7DeFhUDj/zPBJb3P1VhksyXHHFlVYVp0Yjjiepe5ZIhgxXsgtU0uj0estwadYyrPqkJzJu3SDx0I4iLskQEsXJzeOCefuqJMSMf+0AZt5WByJY3W8QTs6eS6NQUxboiMZUU0iGFopX01DQNIeMo+cw87UPUHDnJqKhoHl77OSnubDnk9KmaRU6FTxS6UPhnRScXbcRWz6fiJOr1yBaUUadn8agtV5D1dL8aaW0/D7ALk76OOqQDJK7zWPH4sDYyWZ0os3QhRi/dBu/B6kLQqdgF4Qi6DN5KbqPnI4if8gyyEUwqsMMTyMdzvE8KhKlVqepciEztUkvQKJshzYMHYndvIeol/UzHDLn92jzAI2cVZEsRaqUbh+qQj6EyoqRe+M6Lmzdhpybd3gtQqISJ+tNg12c9H8I0G5dW4+cwYjpC3Hk4g2UR6II8Jm0DmF1SYYrrrjiSh1JurbiCeriu0s9GySDjS2NTR+Nu7T9R7Dy/S64vXkPQgGfOYitOR2zHXZx0j8tJIqTGyckipObxwUzbURJiJEGzafXdCmEwtg6ahwOjJ9o3uaKHNQhGfyfGFYcGvmoitDg93mwc8jnxHiEgz6LeLSQWDYEs4WlhiZkt0b0m6CRWBXyoyTzAYIVpSRNIctQpEOt+TA5LiPZJRk1sIuTPg4zZUXfDUkL4vDcuVjfaxDzvApdJ67GwBnrLRJR5TWjRqdSc/DjtoOw59QlQ2CrWA6gkS9ogpGKTiXiFNejIFFqddoUgARIbpiMENvPmR+2w431OxAJkjBEAqzrYes5UJ03dSoCUlSz7kL1WvcgIqXfZrc86yZscSSHXZz0fwhQm1NMIzyvtAxBPsN6LpnjrAkiGELrthNPGrqThkiGu4WtK6640myxG/pPE8/SFrbsjdkRB1CcnoZ1nfph/8RZ8JWUIhqSscmGOMG9iycPO8mQ0S0SYM6PoAG1b8oMbB00zBiQsrfiJENukhlVZn56OISim9cx8/UPkHH0rEVMNIVKYTv4eRQwOtYzQp+qdjJQZOiSbMhg0Qx8GTEaxTCGDP2YG3JJRrMRJxmmzlQHcWntWnzRtpN54z9k7kZ0Gb3MvI2urq6El8b5iHmb8N6gqWybvMaAtNigYYQsCf2zDDKnuB4PYiRDlYYko/D+A0x78VVcGjETd1fvQvrB4+Q/QdZ53icJhpkyZZ6JCEmqMYFZbVijRDh4n8oHc5q8sqZeXC4agspctUHtj55KQyzM0ylYz+hXGbq/ZAu/nfrumCnhiiuuuFJf7FOWniaerd2logiU5GPf5BlY270/ilNSEAprSgKbYGOrOPlx8SShrp12lHp7Y6Gr0w+rw6eBeGrhYqzp1ouGFq/SJmsqydBuYhG/H6fnzceSDl3gK6+gESr70sTm6OdRoKQbE4XfRVwtAkFjRVOoRHio03WD2Pe4W6fwXDQMPbj6VHFqr7F7+/Zg2hsfoMofxNSVO/Bx31kIMv/17v9ubj5+9cFArNl/hoa4KoweesFUHv6XMfmkDcra6VJiB9cPHcaCb/4Ue//Xi9j1d7/F0faDAbOQm+nkfy1QruSdmnMxmGy9HDFb4IrAaiSDNcqQDLmpE4+LxiCCpk8zFKQGwlyz1mskuv2qQfUh6TkZDn13zJRwxRVXXKkvTo3G00AykqEGXNMEot4Ayh9mspPU1Be9kWOT+EhvdWWEWsaC1QkTNEw1Rebypk2Y92F73D92Ajq9WYaf9ppXB14/HBdPGjLAzVtpFomMc9PJi2SwTK98uQGLP+1EYyzE8qIDvbmlCSDDis6sMFTWsboTN9pVnzy5WVj24ae4vOZLVDIs2mNaZUt965MMCwzb1CsLljEpSMe08rIBf8gAsI9quGg6lIkqZ9YIfoaQfe4sJr/8NkKFJViy7bDZYcrLZ7uyKoyZX+7Cux1HILukwtQzDTlZO0rpuwLQdzqO1Z8nA6aBlVHbIVcHwtg9fz6W/e/v4+jX/gGHvvZNnHypE6p9/hjRriZVAsr1jGhUQwMwfFg0nVAjG2btkal39vBdNA1WNdAzadUD1Q0+urzmkgxXXHHFlQRxajSaAqcFYE1BQ/6SLfzW3vBefpanZWDnxOkoeZiKcJUPOv24SqMLCe4bgl3UnFap99XbbvYQIjGRCMMKhvDw8mUsbN8Bx79Ygiq/13TODED/Y58tg12c9C2BXZz0TUGiOLlxQqI0VdcaMMTABGzBesvP+sBO/9aufZjxbhvzZlcjG5qGZJ2TYJETua016mNvtxVGVQjXdm3DorfbojLtoTkrQweY0TIzloU9/tYA/9QYKnGok1cahTpurds0+jgpai4SxcnNVw12cdLHofJTvrFG8HcYJSn3MOnXb8GT9gDrDp3Hjz8aSIIBpBaU4tedRmDZpn3Wovx4GLbyV1gqq/jv1kSi1NGxHuqslGpPJZb07oM1/+P7uPAvvoFjX3sOJ3/dAdUk1dYWqlaV1QGUYZEJk17T4hmCKtSSpobjt19/FNjFSd8U2MVJ3xDs4qRvGayw7PkX+2pz83iQKE5uHgVqX9xzMlxxxZVWk3hD0Vw4NTZNQUP+kpEMvaUO0CAsy8zCoh59sWf6DARKC8xWk9EgO9EE9w3BLrxC8mLNT9a8AY1S+BmeJz8PGweNwPohw+DLyqAdak2zMb7Nn5YbF3Zx0rcEdnHSNwWJ4uTGCYnSVF1rwS76bUa2+Jl67BQmvvoOqsvKeU2lHHNPvQwsi2QQtMTMKJmpDfTv9WBZ7144OHEmopU++HlNXISeVOw18T4N2MVJ3xQkipObrxrs4qSPQ+VnkQwZ2BF4c3Ix9aV3kHfpKnadvYFvvdEN5awTK7cfxIvthyI9r8hsSfokDEc7EsWu03Q+ncwdyGPa334f+775Mq78v7+JE3/8LZz7ZQdr5E51nMEYDk0/8S0D7OEkg12c9C2BXZz0TYFdnPQNwS5O+q8aEsXJzaNAdcUlGa644kqrid3Qbw6cGpumoCF/SbewZU9v7aASxJ0jRzGvTQdc2bjVzJ+PaL58ovsGYBf90ps+c44CSUZ1KAKfz4PDK1ZgRdvOyL5wkdd8CIlkGNcxT/zjFHZTYBcnfUtgFyd9U5AoTm6ckChN1bUW7GK/lnvpGsa9/DrC+QX1SIYZK6ChZlliGsHSglpei4aRf+Eypr7xHrIuXEIoohO+6U9zIKyZMTVxPA3YxUnfFCSKk5uvGuzipK+FpQ+wrDWXPlJehumvfYh7h47hxPUUfP2VLridV4Y2PYdg3LJt8GtbYS2Sjvl7UkgUuy4+JTD36lV8/sqbuPBaZ5z4l89j35+9gIs/J8kIki6zjgfpL6LbZOK1kYA9jMZgFyd9S2AXJ31TYBcnfUOwi5P+q4ZEcXLzKHBJhiuuuNKq4rRbRFPgtJVdU9CQv2Rb2Kqnj4a0JoLGga8SJxavxKJPuiPr7GVEzLkVsQYy9ia7IdhFvzQVJhytMsYESFju0+CY+VE73Ny0DdU+n9k+NEArU7P5GYDxRC/1wm0q7OKkbwns4qRvChLFyY0TEqWputaCk+i6J+U+xvz6VVRkZLDO1CUZmotu5tOz3MU1tCWxyrna78HeCdOxru8wBCo98JupVwzQzGdXudeP/0nCLk76piBRnNx81WAXJ30cIgv6Y97r01BH0Ie5H3yG6xu34+q9DHz91W6Ys+EAfvdxF1xIz2W7wOc+osPvnmw+JYpdZ6ZuMU1XNm3H/A/a4Ua7YTjwJy9g17/6Ds692AHVgaBpA7Uew0zzM0SaFVhkwxZOMtjFSd8S2MVJ3xTYxUnfEOzipP+qIVGc3DwK1M41RDLcLWxdccWVZotToxFHS3UtQWPnZBjrnoah9n6vzM3FpsHjsH7ASHjyckzH2hjBcIL2itd5GJGqIArv3MaXXftj99gpCJSVMD694Y5Cx6CZXfEVvsjOY2jYG4NdnPQu6iKSnY9Rv/wdCu7eNfWlLslQWRI0wGR4BjUlJuxHeVoKpr/XBrd27ifxsLb9NOSC9U7nDiTG4cJCoji5eRag59YyttVWhMkzA1jRpS/OfLEcaVmF+MbrPfCbz4Zg9MxFKA5F2Db4STS0SLrp92QXJ31rQKMV+z6fgd0Dx+B2hzE48MffwZ4/+0cc+VUH8omg2YbXbJIRJxm81+aQDBeNwy5O+q8yRGRLK32GVDgdxufU78dMCVdcccWV+uI0/BlHS3UtQdLpUgI7TR2spuktVZGgmRKzqFNPHF+wBEGvl4aDRTSaQzZ0QJVO/82/cxNbxnyOdX2GoOj2PXbUmoIFM1ffmiwld9YCSn6rF87jhl2c9C7qAoVlZiQj48oVllkiyZDRJaLBvCS0eUCopBjH5s/H7LbtUFlQaEYxNLglbmneCsthM+rVHxISxcnNswAVpzZ4UDmaQ+uqg9g2bBz2jp+GvGIPvvlmb3zv7e44fSsVPt1WxGPaAS2gdgrPCXZx0j8yNOpKo25Rh164sGodMhasw4XXB+DsWwNxeeQcBNiW6bRyczq9btgQ6eZNl3LROOzipP8qozGS4dTvx0wJV1xxxZX64tRoxNFSXUuQjGSYN3G08zTXOCCDkRZgdcCPG7v2Y96HHXFr/xFyhYCZ4lDHr/FHg5Getb98zTX+NkQi5EPOrRtYP2IM1vUdisyzFxEOhRCMTaWx7ExZo/xmSIZ1rU4cTwB2cdK7qAuUezDplbeReuIUbUqWoKkHvK5yJYFQnQjT2JRBFigsxnkabIs7dsb5jRvM1Dmzgw+tS41keJnn5mwC47duPC7q1k2Jk5tnAXaSoUPpQtUBHJo5D+v7D0dFRQA/b9MfvSd+gZKQTlShRLws8mdrJENT/7zZOZjw2oe4f/EC/JlZKL+cgtKr9+BJeQBPVdCMvpj75A2bXfOg7Zudw3PRMtjFSf9VhksyXHHFlVYVp0Yjjsehs8PuLpUdZrKRDDV+Wqit0QWzI5TOsyj3Yt+MhVjWsRfybt2k4RikO3WpbPwFY1xqTn7U+FXfa97u0XiIhPzIvHAeq0aOxuoho5F7/hoZTMQYnwH6k01qgX/ELmJvsvm3XtqaCrs46Z8WEsXJjRMSxcnN44Rd6lwP+jHjzQ9wZ/cBFjetLb2OlpXJT5VnmIQxUBVCeUEuTi5ZjiWde+LUqtXwlxYb/ypjfjHFrlEQLbhVZbDH8aRhFyf9oyJRnNw8i7CLkz4OU6axMtQeY9FoEKdWr8XiDt0R9AQxf9UmnLl6xxAM007oJYQIakI4rYFEaYpOWzAHq/zIOn0e0177CGVZmWwCA6gKhxFiWxgJB1GpUQttyR3RiC49s85rhzTVYXscyWAXJ/3Tgl2c9A3BLk76x4lEcXLzrEHPibvw2xVXXGk1cWo04ngcOjvs7holGbHO0hh9Mvh1pkW4CmXpmVjVbzA2jR6PAP0ao1LWIdt4zU0OkXSIeGgKQZjQnOXqYICd9TmsHTAMq0aMQubNGwiFQ+y0rc5ZHMYpDY8KuzjpnxYSxcmNExLFyc3jhF3qXI8EsfDDdri2YSvri4wu6mVgsny10DtIfSXr26k5i0kweuHk5k0IlJSwPomJ1Io9zKcNuzjpHxWJ4uTmWYRdnPS10INttSPaxhiREK7u2YtZ73+CSDnboLIK+ELWQm86U4UhWHccw3o0JEpTdCIZoSofLi5Zg+UdesPvK4fPV4FwCdPNtIdKy83InEiGtroNK6gw+TY/tR7FHkcy2MVJ/7RgFyd9Q7CLk/5xIlGc3DxrcEmGK6640qri1GjE8Th0dtjdNUYy7DBrL0QI1KGGw0g7fw5zPumCcyvXI+rz0g07W7bxATbsepOn6TLmTAQamKGAD2knT2F9nyHYMmoicq/dQDgaMG8BNRffWBmhx9Mh2MVJ/7SQKE5unJAoTm4eJ+xS5zpJxJpOPXF2yWoaW5ryUmWW72t+ur8qgJIH93Fq8nys/6wvrm7fDb+/0mwCIOJqF3uYTxt2cdI/KhLFyc2zCLs46WtRl2RUs45knD2PKa+9C19uISLUCWoqBPkR0agfzqMjUZqm01oSH7b3HoEDk+YgFPEjfech3O0/BzeGzMadRZvYFrKuR7WRhbbqpV9yZvPSpE44yWEXJ/3Tgl2c9A3BLk76x4lEcXLzrMElGa644kqritNuEXE8Dp0ddnf3GiEZNb0/YUiGOt0YIiQO59ZvwdyPOiL92EmSjwCCZvSCfIGkIUT3EW1H6fUh5ehxLOnTHzsmTEHxvXQyEe3IEjbudV6CRWDqx98asIuT/mkhUZzcOCFRnNw8TtilzvVoEFv7DsXhGQtYP7QFsdZZsHTDPhTdT8Fulv36LgNwd9dB1p2AKXPNXzdz2W1iD/Npwy5O+kdFoji5eRZhFyd9LWpJhjlcMxpC2Z0UjH/5DZSkpbMOkHqoHjj6bV0kStN0bOv8ZZj3+se4uW0vqsMhXOk1CSf/5Xew/8++jQO/6YJqnSWkdSRs+LRhgUZkNYyhYO1xJINdnPRPC3Zx0jcEuzjpHycSxcnNs4ZkJMPdwtYVV1xpttiN/taCU0PUGBrbwjY+N1qGgvktYyGGqmgU/uJibB87Cat6DUBxeprZaaU6XI1omOSBBCPkr8StA4expEd/bJk8DSUPLMPCMBFCU2kUrsLTNKt4vC6+ekBVCHtHTsCuMdNYrpoCE0KIBKPw9i1sGzMea1lH7hw9hpDPa+qVuCsLPmaQOYfp4qsOG8nQ30jILJwe/9LryLtx09QT/jHunP03DrskXjMvL2Kw+2k6qlCenoqJv3oD2bduA+EwbnafiAt/9AKO/fFzOPvzzqgKRhHQPejFCuNU02bqNT+dw3Thoi70fCQbybD37XHETAlXXHHFlfpin77UWnAaUm0MjW1hq9OXRQD0PU404iQjyk61KhxCMY3IpT37YNe0WQgUlZJgVCGitRYV5bixZy8W9+yLHdNmovThQ+pCND5j4cffYssIUbjE41jw6eLJQMd0H5s+D5sHjjaLwKtCfjy4fgVbR47Duj6DkHn2LEK8FiI5lQFGu6+mDjiF5+L3AbUkw0yXIqkIFRRh6mvv4v6pU2b6lOoNFYRFBEQ+64fTMOxiJxNRncWi3en4vcVEg35Sdu3BrLfbwFNRAoQiuNZjIg7+ybew98/+Aedf7IwISYZX6Q+zDePtmnUZ/BQcw3ThIgF6Ppo6XSqOmCnhiiuuuFJfnAz+ODQ8GkezdLYGKFHXEJKRDDV8iSQjbjDoRV1E242yI9eWtLePHsHMth1xed12RL0BBEtLcXXHLizs2gt7585HRXaWISSRMN2bzhckG4It7NiohouvKiI4tWwVVvbsD5SWIOvcOawYMRLrBgxHzoXLxqCU0WfOE5ARxkoU3+rYOTwXX32woFneNPUNzPkpFRVY8GE7XN++g8+8ps2F6EbEk25MU5AYRnLYRbvU8SJ5ix/3SWozr18jf1GbU99fHcT0iXFrDdrxKTOwtv8Qs3FBNBjB9e7jsf9Pv0mS8XVc/mkXhENReEQygky/PpgOeo2hbnguXDjBJRmuuOJKq4qTwR9HkYcNTAyFFXWRTGdvgBLDbEjX2EiGGj+h3nV9qj83BmMY4cpyHFq8DPPad0XG0dO4un4LFnTvhf1fLEZlXi6NCZ2boLeJxoqoF7auUVknDhdfLcjCOrNxC+a164Csffuxtk9/rB/7OXKu3kBVMMQiZvnG3iwb96YesE441C8Xvz9gAWvDJdNmVEXDiIR8WNO5N84tWcX6ELR2Z9IcIxro2ipbZ6rE24jmwq/6xLbGm/MAa7p1x5dDh6Ba0/O0vayD+zjEbvSp0RbVUxO/khSOYHXHzji2ZDHTGUWIv290HYfDf/IcDv3JN3HtJ90QCVahUo5DGsmwtvyW/5beg4s/PKgNdBd+u+KKK60mdkM/EcUkEHEUVVTUQTKdU0MUR0O6Rk/8TgIZD+ZD85EjAVRkZWLtqLFY1L0vvujWC4eXLIO/IN/MwzbGJN3KvVNYLr760Bkq1/ccxMRfv46NHXtgy+fjkJ16i4ZZ0NpFysGPi99/WOSB7QQbAE1hikYD2Dp4FI5MmW1Gt+yHMMpA13k6LTHQRSJEUqLREC5t2oB5r72Bz1/+HQrv3kV1mPUvSZi1JEPhxElGNbyFxZj22utIP3nCbLWtUYubncfhyB9/C0f+5bdx8afdEQ1Ww6cwNF2Knxr9NY1dC+7BxR8mXJLhiiuutKrYDf1EJCMSyXRODVEcDekelWSoL9Xbv2hVyMzBz755A8tHj8WRNWsRKi5m506zgUaD9bbaJRm/z9CUl6yLVzH1jY+wf9wUlNy/C1/UR4QRcUep/iCh514kwxrJUBWJsi4EcHjKLGwbPBrVoYBZNC03mulUSzJaVl+0g1WQbdnijt1weMYMLGnfGUcXLCHL0ZSshsM0kYvs8J/ZPS+2OUXGxSuY8Mpr8GZnmqlTVcEIbvSbgp3/6UfY8+c/w4k3BiJKchFQGCRK8XVlLsFw0Ryo5rkkwxVXXGk1cdrpKY5kREJIzcjA0dOnsXnnTqzfuhWbd+zAgePHcT31PgroXztPJIZp35XCfr2x3aWSwZAMNo6iEJFqTYeiKREOIe/+fYQqytlJh801jXSY7tv4c0nG7ytkpPmKinBm63ZUkrxWB32IaKEvDTYZX05+XPx+QyMDIhBmsyW1FyQZoeogzi9didWd+5ipTDq4Uw7iJEMvJfTDKbzGEGV7c3fLLix6px3yUm/h2poNWPJ+J/jy86hvOEy1UWYohd/NaIRIBtuyC+s2Yk6bTxENsC5LF4kid+dhXB09GzdGLsT9pbtZx3UIn+7Tul+zkYFLMlw0A8lIhll/6dB/x0wJV1xxxZX6Yjf0E+FEMuLf9xw6hH6DB6N9ly5o0749PhbatcMnHTuia9/+WLdtB3JLyw3ZsIfp1EgJzSEZ9YQdaZxkkEqwgzVWBDtbQp/mzWCVcSPf8RCShWnXNQd2cdI3BLu0lq6pSJTHrXv8YA3Q2SfhAI09Goo0yMgwjNHFmlFHEv3apTk6O+zSHF0y2MVJ3xQkSlN1yZAoTm6ckChObh4VdomTDFYBNQesH1UIkErc3rIDX3zUAeHyctN+yL7XSIe1aFo/eM0h7OSogr+kAGs79MbJqQvhDVei8kEmFv32Y9w5cIABMzV0V3+nKbVdrK8mgRYhCum7vxK7xnyOzSPGmnMwlDYRoqrKcgRKihEu9KC60G/OAzIbWPAmtUkG2QjD529lgE1q42se7NJauqbCLk9ClwzJxMm9ExLlceuaCo1+lVb6DKkorvDWEIw4nPrvmCnhiiuuuFJf7FOWEmEnGYXshOME4256On735pv4rHMXTJk5E4tXrsTS1auxeMUKTJszB1379MNvXn0dx89frDctymm4VWjOdKlE0TUZEZqD7LTVrWAnGDI0hbjOuE0Qu645sIuTviHYpbV0TUWiPG7d40aUBpiMNU1ZkdEVYj0IiWvKalPB2yTRr12ao7PDLs3RJYNdnPRNQaI0VZcMieLkxgmJ4uTmUWEX0ybYSIamIYlkZJ44hWmvvQ9/YZGpN6ofNSRDLyiaQzJibvVi486evVjwZhsU3bwLvw6EDAaxb/gkbBw2EhGvt75fgyrVWmWGSYemdmlEJVxcgGVt2+HKmk1Mc5U2j2LdZotX5YfXnAFDx7xo1pQw8SIWhmSE9CwwXJMDteIcd+OwS2vpmgq7PAldMiQTJ/dOSJTHrWsqGiMZTv13zJRwxRVXXKkvdkM/EYUiFzEUeTSKQaJRUYqde3biW9/7R1y9fQcFZbymtxr8LPJoSNWDuw8zSELexqTZc1DEBssKT40SGycTbqyh0vcYHoVkaIxCJEJEg2aBMRLkTMaE+YxBog9eNu6ThWnXNQd2cdI3BLu0lq6pSJTHrXvc0EiWWTQri5IfAcZfcwKyiIZNEv3apTk6O+zSHF0y2MVJ3xQkSlN1yZAoTm6ckChObh4VdlHbEK8S5jMaRZjGf96N2xj/0huofJhpiIfaDhlaxkgnaWgyyaBHkYwIYwoUFWJNz344PGGGmd4UJCEIk+FmHDuFWW9+iMJbdxmH6ITCV3piZIAJEznWWgw1ZBEmIUQH5an3MOO3ryH/0lVDJMQptLbId/8hSs9cQfnJa/Bff2DOfdHuWApLU6q0ANwlGbXSHF0yJBMn905IlMetaypckuGKK660qjg1GnHkV3oIffK3IRplKK0oxNat6/FP//wz3M/JQ345r4tIqAESkeDnw4J8vNv2Y4yZPDkWrq77DWrmeKoBYxzWpxepGVmGZBSQZKihS/zHFtAGtaC1qNtQ6nddfSIsNzVfYkh0p2stQUvDSOavpbqmwh5GYjiPQ/d4YeqPvhuL0TIs48alfidPV0t1diRzl0yXDC31Z4c9jMRwkumS4Un7aw5qw7fqg7HdjeFtDseLVKH4fhY+/93rKLt5m9c03VJ1hxRDw151wnICA6Sxr2omRqAdq/wRtmUH9mPWux+h6Mp1XgvDxzC1HiiYX4TFn3XFqcUreN1P8ss4xCSYKI2cWPU2zO8apTBBGzLx4MhxzHzzHXjz85hGi0AEGV7a/PW4/FJXXHipM1IGzUFVWGvPpLfqu/wbcsWwzZ8a8E+LkCyMluoagDK1zrVkYTwOXTLY/SWCf5qEZP4eh65pUB0sYX+uF39Fsgv4WQcO9kLMlHDFFVdcqS9OjUYchZ4Ks6Yij7o8EoFCfi+tKMONm9fws1//BsPGjMOajZux5/BRHDh2kp/HsH7bDoybNgU//sWL2HXokBVuuUhInGQwXBKNxF0rUh9m4hvPPYf8wgLaAlbHaEfccDTQ7xiMPnbdIietoOOPOOLXanRGX+svjppw7P5qrj26LmYvO+t0vTFdDLoWh6POfFr+TRjx649LR9RJh/QxGPfPiK5GH4P9en2d7d5i11pVZ0uj/brR8U+T/Bm/0sfQgM6E0Ro6/ogjfq1GZ/S1/uKoCcfur+Za03UCL5gvGqHQ4mijD1fDk1uEKW+9i+xTZwzJMFOOdPJ3FelGPFyTvlrEf2v+lcIyg2MaeYiE4CvJw7r+g7Bz4hRE2V5GGaZG0cK0+qt9QZxYsRrz23VGsLSQZIKkgNdFCDTaZp3dE6Z7UgN9ZUQacTmxaDlW9OyFqN/LSKzrmi51tcdE7P3a89j9r7+JE7/sCO1cpTUeOumb0Zpwdb/xPKnJX8UVx2PQ8WcdNKjTNX6Jo+Y6Yb/+RHQNpVE6/mmSP+NX+hga0JkwWkPHH3GYazE3cei6EHef6KdGxy+We2vkqzg2+8DZJnBJhiuuuNIMcWo0LHhQUqHpUR7kV/iQ7wnwmh/FHh8KS8uwfM1afPJZR3zaoRPadeyEz7p0RftOXfEJv7ft1AmTZs/Gw4JC+lVYClsNlzUMm19SjlPnLuLE2Qs4fua8we79B/EPX/868vLzEWHHGmVnGanSNpMWzAFULly4cNECqE1RO6Jtav2EuRaOwF9chnlt2+HW9t2076nn9WiVToQnBWAbpMXUiWEJ2vWpKhJFOc00jSpEItpowIfUQ0cw8502yLx8BZFQ2KyXCNDaD2nqUjCCvJRUTHzrA6QePWZIieLzkdgICi8SDaGSJEcjGNKFAwGsGTAcu2bNQDQSQFWI6ZM7xner20Qc/ZfP49DXvonTv+iA6kDQkJKARmQYp87TcEp7HTDeOnBy87TwrKbr9xgi2UVel2S44oorrSROu0UImh5VWl6OknIPGxI/rwVJGEQ0fCjmtcKyMpxnR7p2wwbMXbgQM+fOxYw5czBp+nQcPn0WWSVlDCMeZm3YGsHIyC1Ar34DSU661OCjtp/if//1X+NhZgYqvV74An54/b4aVARcuHDhomXwsA0Ryvld0DWv34/K0jIs7dwNpxYvR7DSb3R+fwX8vgq68cdQPzzB6wsgP+xnuF74vRXwlOZjdd+h2DZsHDwlJQwriApfCB5vmG5D8HqDdFOOL4eMwrrhYxAuKUUZwy8KBRheAAEv08OwygJeuvehJFgJb0E+pr3VBue3b0JZsIJhxO+lEje6jMcxkYw//gZO/fwzhMuVbt6DP2jFx/TF79sp/YnwOFx7amhiml20NvwoFMmQTWDrt+NwshdipoQrrrjiSn1xajRMY0KSUaIta83bC5EMP69pupOIRxmKy0pRQqJRxM60oLgYhUR6xkP07NsX9zJzkFtKIlLpMyMZVpiaelVhRjKy8oswbdZcjJs4pQZDRozC3/zt3xqSIVIhkmFHpQsXLly0EN4Y7Nd8NOx9Xi829B+EvZOmk2TQKA/64Q94EPB7UBHU70AdP3ZUkESUkSD4SQyCJCUpJ45h4psfIePEGdOGlQdJMAI09v1h+Pz85HefP4A7Bw5h/FsfouTaXZIKP0pDQV4PIkBSEA9bZKE05EHB7duY9Ms3kXH9EsmIx4qXaawIenG163gc+eMXcOBr38CJF9sbkhFg+BUmHiFo3Cfetx3xfDFguE5unhbsaXPSu3gcCJiRDBENMwshgWg42QsxU8IVV1xxpb44DX/GoV2l1MiIXOTxd1GlB6UVJbhx4xImTp5ITMLkqVMwacpk8zlq9Cj83//hP2DoqPEYP3U2zly+zjB89K9wdGaGpl8xrjKPmTKVV1xmPoW79x/gG9/8JnLz88xUqXDU2mWlBrzmwoULFy2B1io4Xdc0qoMTp2DT0FGoCltrMqLVIVQROj1bay6c/Ale6cLVqI6EEfaUYMPwMdjIti9cWWGmU4WoF8y6DRNOtbXuo7gQs9t2wtmlGxAJRYybai0cZ5j6rnUcmjrlrw7i5p4DWPJGO3iL8+GpDsfcCBHc6D4RRzSS8afP4VRsupTC15bNOpgvws9wI22ndmGzw8nN08Kzmq7fZ2iaXgnJrjZzcbYJ3OlSrrjiSjPEqdGogdlZykv4zA5ThRVlKPEU4/z5k/jRj3+Av/ivf4HfvvaqOYzvk/bt8OGHH+D/+r/+P3jzo/b4uEMP7D16MrZDRYXxK9h3lSrUzlTmtxdpGVn4uhZ+FxSwU1GHq41I2SnHYG0R6cKFCxctgAx522+toOU3Y1idXrwEy7v0Nsa9Oem7WguvafxDC6zpzuYvDrVRfumC/B0OIuPCWcx462Nknr9o1lXEF9Nqm1rBtGb0RwZDBHFs0Qqs/LQPfMUlJAJRcyiGiIjiNHHohHqSjINT5mBXz5EIBXzwaXU5/YusaOH3dZKMo//ieRz+2rdIMjqjKhQmSbIIBptPswDc2i2rNt2JoLIWDvqnCXvanPQuWh9a+C2SIXugSOsv2TfbbQIneyFmSrjiiiuu1Bd7A1IPNcOkbFD4ac7MKC9HTkE+Vq5YgrfefRtvklgsXLkKp8+fx+FDB/Ff/vzPseXQKRy/chtpufko1uLxcpKLGArLrYbK2vK2FqkZmfi6trAVyWDHX/ckXBcuXLhofaidubJ1Kxa88wnCNOy13awhAhGSA+rNFrAJfuIgJyHBiCLkKcW2seOxod9QhLwViNAvOYVxU+dFCX9bhnwYhXdSsPCVj5F24jiJRYBsQG+S4yeN01lVCOGQB+va98KF+atIHGJpI+sxO1JVRXB7wmKc+D9v4/g338WFz8YhHIyiQm/+QwyIDCNA96FYvC5cNAWqp6Vev+1FIPtnG5zshJgp4YorrrhSX5wajcZQpJ2nSgpx/NQJ9B8xAp369MHKL9fh+rVr+H/+y3/B1Qe5yPWGUFCp3aTKSDRKLaJBwuEUnhA/jE8kw6nxc+HChYtWB0lG2tFjmPnLNxHWgmszWkBLX9Og9LIjiZGu6Ug6GyPr/CXMeoeE4fBRkgFNWTL7gjr6ETRKG6n0YFv/Udg1ZjwiwQpUMZwo/WkrW7mpqg7CU5iFWS+9i5xj5xhXxIxMiGRY01qiKL54Cxmr9uHBuv3I3X8BERIVL0mGtuaVO43KaAvbxPhduGgIqu9llSQZJBRC4lbzTn13zJRwxRVXXKkvTo1GY9Cp3mUkDFoYfjfjISbPmYPPunbF8OEj8O//3Z/jWnoOciuDZsSiuNwaySike/lzCk9wSYYLFy6eOGiw51y+jGk/fQXBkgL49O5fhnqUoCHv6CcGrY0I+r3YM2oKNvceCl+JDhIN06+z+zi0NW406MfdfQex4PUP4Um/b0YqtO2sSAYtPcYdQMblc5j46zcQyswzoyyG9NC/iIM5UDAURTAYgTccQTBEkhLR1roaBRZJseAUvwsXDcElGa644kqrSnyHiOZADYvOzygiydCOUdnFRdi8cye69+yNH/7op7iVkYs8NVR0a6ZJVZTRj0UwnMITUjJdkuHChYsnjSqUpKdi0i9eRWl6CoJm5YMWWEfMuodk06UiJBSZt25h7huf4MHuowhG/DTw6UNrIhzcx2EWk4dD8ObnYMUHHXBlzXr+DkJncgQ0WhElz4j6ce7LdZjfpgOqfT4zkqEF0Jr+ZNZZyE2AJIcefMFqxk1yIZAcRejOpJtkg54c0+DChROSkQxNa3bqu2OmhCuuuOJKfXFqNOJw2q7OXGdjU1iuBd3aNUqLusvZCFXg4pUb2Lh1FzKKy+lO+nKUeDSCoZ2l5De2/7ZDmHGSUVhY6Nj4tQYSxcnN44RdnPQtgV2c9E1Boji5cUKiNFX3JGAXJ31DsIuT/mnBLk76piBRnNw0F4ni5OZxwi5O+oZQK9WoLMnHxJfeRMrBfYh4i1EV9llrImj0J5tuVBXwYtu0mVjVawiChcUkD3RtRkA0GOHsR9AJ4SIE0bAXJ+csxIoOPREtLUNIB+kxaZruVBXxYcvIcdg5diK/BxCJRgy5kF9zwjjdFJ64gbQvduD+4l1I33saVcHYSAbjMCMeRGuSDLs46RuCXZz0TYFdnPQtgV2c9I8TieLk5mmgsZEMe58dR8yUcMUVV1ypL/EhTyc47SRhQb/91neSCI1UFGlaVJmXn7xeGbAWiuswP0NCKtgYeZGnczYaCDM+XcolGc2DXZz0TUGiOLlxQqI0VfckYBcnfUOwi5P+acEuTvqmIFGc3DQXieLk5nHCLk76hmCXQMiDLX2HYuPAoTi7ahUenjwFb0EBosGwMdad/GuUoPDGTXO69839hxAgKdEichn/+khKMjQdyqytCCD35lXM/t17yD1z0YxWaHcpBKsQ8JRg4ccdcWPjFpKFoFmDYRaF069Z8sFAro5egP3/42Uc+qvf4tQHw1Hti8KrnbEYtkZTtPBbU6dai2jYxUnfEOzipG8K7OKkbwns4qR/nEgUJzdPA42RDHufHUfMlHDFFVdcqS9OjUYcDRECkYx8nQKu3Se0PS3JhKZOFVf4+EmCUemjG4/RmSlV/O6SjGe3o0wUJzdOSJSm6p4E7OKkbwh2cdI/LdjFSd8UJIqTm+YiUZzcPE7YxUnfEOKib6HqMPLPXMbRuQuxedQYbBw+CvvnLsCd3ftRmJaOaIDmOq17TUWqpnEvI77KG8KhGfOwuktv+EqLUKGJTLwulmDs+iQkIywHIhmMNxiowMaeQ7B7/DREQ2aTWrMtbuGDVEx/+W0UXrvG9JHAMF4Fb6ZSMYxoNIorvSbj8J98B8f/5Nu48PNuqPZH4KeuikRHaTG7SzHdTmloCezipG8IdnHSNwV2cdK3BHZx0j9OJIqTm6cBl2S44oorrSpOjUbTECcJIhOEh9/VKGlvbUMgtAYjDsuP2Qq3xn9duAu/Xbhw8TSg9QvmIL6yMmTfvI4zGzZg56TJ2DZkOLaPnoDzazcg4+Jl+IqLUUXCgWAIOXfTMOODdri1fQeNfz+81TTpNURBkhGlDdkQyRBB0LQqRCOo0rqPqhDu7NiPae98jIqs+2Zxd3UoirvHjmHeax+aQ/g0imHO46A3rcUwZxqQSFzvNhkHv/YdHPuTF3DuFx3pL2xGUzTaIWjtR4B311BaXLhIhOpnaYxk6OBcO8FwSYYrrrjSbHFqNJ4GXJLhwoWLpwJjlGv6UpQIIxyoRHnmA9w5fAjHZy3EtqGjsXHkaOxeMB/X9+1B8a3r2MfvC7v2RCAvh7zCz39BEgcygHBjIxlaM0G2QIIRJWOI8Ls/Ow8z32+LS5s3oErkg2ThwBdLsKnrQESClbxGfwzXcBORB6WXZOZGtyk4TJJx+l88j0s/+8yQHznQiIeIjtZkhKGjABPT4MKFMyySoa3nXZLhiiuutII4NRpPAy7JcOHCxdOAsdwjVWZb2BBN8jBo/MdGGqIVFci5ehmnN67DhkkTsGH4cOwdNQaL3/0Y1zZto7HvQ6A6CD+tfo1CaFW2gnSKJw5DRogw4wppHMUfwMHpc7C8Zx8EPeUkFj6s6D8Up2YsRLXO3WC4SqLIi9ZseAkFca3nFBz40+/gzB89j+s/IcnwW2nQ2g0RDWs9Sbhe/C5cNASXZLjiiiutKk67RTwNuFvYunDh4mnAMvpFMqytX80ZFDLqtRUtddXaPjYYQDnbqDsHj+LonIU4OGEG/Dm5dBSmUa8F23SnIRFrrlS9OOwggzFkoGY72nAIuRevYNob7yPj8kUESgow8+22SN1zkGHRFdMWVrAayWBSg0oyv1/pNQW7/tW3ceSPv4VLPxXJCNJtlKRHU7KYBjOkYg2tOKXDhYtEJCMZ7ha2rrjiSrOloS1lhSepexIkI1Gc3DxO2MVJ3xLYxUnfFCSKkxsnJEpTdU8CdnHSNwS7OOmbArs46VsCuzjpm4JEcXLjhERpqu5JwC5O+oZgF3P4nl0n45xGvKY+mTUQggx1EohoOAp/aTlKc/ItAkK/mpYkgmJIhjHsa8NygkZN5EejEsY52UO4vBRrew3EnukzUXLjOmb88i0Up6RQz0QwXpEGRm1IhtIDfxWud5uCPf/qOzj4Z8/jxK8/M2dt6JwOLSw37kw6mkcy7NIcXTLYxUnfFNjFSd8Q7NIc3eNGoji5eRrQ1LqkC78d+u+YKeGKK664Ul8a2u1JeJK6JzFdKlGc3DxO2MVJ3xLYxUnfFCSKkxsnJEpTdU8CdnHSNwS7OOmbArs46VsCuzjpm4JEcXLjhERpqu5JwC5O+oZgl5prlsVPkDzQSheJ0AF4UV7TG16pIzT4DWTI06+uxUmIDDS5MxcJe3x2SKeTvc1uUSQzoWqSjKgfNzZvw7x3P8LFRUuw+o1P4a8oMaMk5j/dBuk3xE8NlkRDVcj4Yhsuvdcflz/ohxvj5iEQDTKtGiVheuhHaQprrCQh/mSwS3N0yWAXJ31TYBcnfUOwS3N0jxuJ4uTmaaAxkuHUf8dMCVdcccWV+uLUaMTxJHUuyWgZ7OKkbwoSxcmNExKlqbonAbs46RuCXZz0TYFdnPQtgV2c9E1Boji5cUKiNFX3JGAXJ31DqCMxUmBgRiQiWpVh/pnj+PjbjHZQb02hEpmgoU+vMujNFxENhisjjV8MEuO0Q+smxGc0RBEmMdA2upVsA794+0MsePdDHOg3CpGQ35qGxbANsWCkZtSE/oL87s8oQMmtuyi7ewfe1AeorCbJMOlk2EoPmQmvmDQ5pcEJdmmOLhns4qRvCuzipG8IdmmO7nEjUZzcPA2orrgkwxVXXGk1sRv6iXBqUB5V1xAaIxl2cdK7cOHCReugisaW9c9MgTJWu0CdQDfWyIb13TAOwSZ1w6sPUgfrO/2ZsPQvFMaRCdMw+Ic/xfnla1AdClJn7Ral2Vvmu9JExhEUIhH4qoIIRfyIBv3wadSC7EIjL5pepeleGv2oicuFCwfYRb9ckuGKK660mtgN/UQ4NSiPqmsILslw4cLFVxl2cdIng/ETrUL+uUuY0KYd0i9cJEkIUqcxldjUrKgIhKZwVcNPLxWeCpQVFaEyLx/B/CIzIqIV4dGIFpVTzFQsa6DFKU4XLgS76JdLMlxxxZVWE7uhnwinBuVRdQ3BJRkuXLj4KsMuTvpkMH6qqhBlW3jh4CFUlpWiqspspktE6YbkIsLvJBpmrUWkGve3HMLl/tNws/dk3Jq/HlVh0hG6qaIurADJLjQK4pIMF8lgF/1ySYYrrrjSamLf4SkRTjtJPKquITS2u5RdnPQuXLhw8TRhFyd9Mhg/JA8iEZruFDEjGNbKEJ3coV2izDVN5aI7nQp+tecU7P3T7+LYH7+Awy914bUYCQlpWpXCq53J5RSnCxeCXfSrQZIhUuHQt8dMCVdcccWV+uLUaMTRUl1LECcZhYWFjg2hCxcuXPy+Q+RAoxCaIiV6YdaFxEYywjGCYXa2Ipm42W0ijv2LF3D8X34T537eGVXBKIKaMhWmntaiIKLBYOvE4cJFQ0hc+C3ovIw4nPr9mCnhiiuuuFJfnIY/42ipriWIT5dySYYLFy7+UCEjrwb264QO79POVmF9r47gZvcJ5iC+Pf/qG7j4YmdESDIqSUZEMjRNKj5lioHVicOFi4bQGMlw6vdjpoQrrrjiSn1xajTiaKmuJaghGQUuyXDhwsUfJqyhhxjMXCcRBAs6Hdw6yK8K4aoQbncdjzP/4lvY/6dfx+WfkWQEIvDogIywplVVw0f32onKJRkumooaksE+WSgU0SC5iMOp34+ZEq644oor9cVu6D8JODVSQsrDDDynNRn5+exf2eBZE4lr4NQg1iDm3gl0UBvGM6RLRKLbhpDM3+PQJSKZu2S6ZEjmr6U6x3oSh80dLzQYTjJdMjTVj91dY27tSOavpbpEJHOXTJcMyfy1hi4RydzZdY51JAb+adBfoi4Z7P6Sg2ZeDehXkH9CxEEEIkwiEYoGcbPr5zj3R8/j8J98E+df7IKoPwyvTvgOhclFoiiHdaCg5k3Z40iWLrsuEcnc2XXJkMxfQ9cb0zUV9jCaE049f8mQzF8SnR12d4luH7dOI2alXn+sr45B32Ow99lxxEwJV1xxxZX64tRoPE40RDLMSMZz30RObi4ikQjChD7jMAsiY7Bfd+HChYunjajwGNsotYeBaMScpaGTvf1hPy70GI89X3seW//1t7H3110Q8YZQQV1VIESeEUJZVQiRUMjsOuUUpgsXiQhHoiiu9CGvrKKmv7b3006ImRKuuOKKK/XFqdF4nGiQZGRm4W//zz9g5uzZWLpsGZYkYOnS5Tbw9zJ+xqHfxJIEmGv2cJLpbHCKP456Olt4DYVpdA7X7ajjX5+x3zXX43Dwl3gtjkfS2aDfcdRxa9eZa8trYdfF4OjPfj2GGl3C9aTx8XeNzugbrhd1wkxEHXd1w7fr6sSla3XCSfBnQ8N+nh1dsrqaVKew9Jlw3egSrynOGJzSZs/jejoiHpeTLo4a/w5hxK9b4bCc7J82OPpLuGauG9S2SfX08hdH7LcdiW4NzO94PVqOL5YtxfIlS7Bo2WJiEcb95h0M/rO/RN9/81cY8M0XsWzRYixYuQQrlixlPEswfwW/L16CZUsaDrOx+60D6eNw0sdgD8+EaYc9brmvo2sZrLy3UE/HcGvSkaizoc51mx9nf8n7nAb9xa876Oog7ibuviGdueacnw3pGkqboOuL6fb2/QfIj/XVWtht76edEDMlXHHFFVfqS3yHiCcFp90phIzCIvQbMgSDho/AkBEjMWTkKOszhqHDR+L1N97Gy799BcOGjzK/47C7S4p42I6Qzo6m6pIh5t7E24g/uWmKu0TU+HHw11JdQzB+HK4bjMBgfsZRT9/k+KiX2xr3Tm6ExPhq/Q3l7959+uFbz38bAwcNrVtXiMHGrwXnsC3Yw7fisCGexjhMWBbq+7Hp6/ixhVcPMfdN8ddSXQIazhf9tqMBHeOwh2Hdv01v92dPT720Jf62IxaW8ZPMXdOhevGd730fnbt2N23LMP6Oo577mngfJW76VTh21IRpv1Zbj4ShvDZy2HBeH46Bo4ZhRM9eGN+mPca0bY9RHbpRPwyDRg/H8OHD+QwMx+BRwzGK7uu2kVa5xFF7nYjF2TLE0m5PvwlPqHVnj7te/PUQ9183jLrXG9HVSYvdneKvrat1/Nr9OPh786138OvfvIzhI+r2Q3Xz2QFJwmwy6vhNLMum6hIhHcGw5fby7Tu1/bStj24IMVPCFVdccaW+ODUaTUFDZKHFunIPUrOycCM1DbfS0vl5HzfTLNzi95TUdAygwdipS3ekpD3AnXtpBreJW3LTAOJh1IRVg3Tb9/pI9GeHk3shUZfoLxEN+UuWtkR/dtjdJSLRbTI4+ReSubOupdXArqvV1/eXeK92d/Xd1sLS18ZXxw/ry5Hjp/B/vv4crly/xXpyvwa3Tb1y9mf82pDorq4uGer6s8MeRjIk+kuGun6T56cd9d01nO5kqBtO3TDqhl8Xdl38e0O/m4paP02vV3fp9tvf/T42bd2Ou2xn7rKOxKG61JA/+/VEJLqz/7Yj0V991ObnbbaNKfdScTstFdfvp+JG2j2m8R6v32PdTsVNXhNup/KTbvT9rtzrPhhWbXy1YSZLS6LO/rsump7X9rjr6xpGMnfJdImo67ZuWhp2Z7vOvNSLik8/64h79x+YOnLHhkR/ib8bgt1dIhpya/2uew9N0dXqnZFdXGLIhRnJqPDU6aed+u+YKeGKK664Ul+chj+bgoamPT2STg2XvmtOKD9rGjZ+Ly73Ysz4SegzYLC1nZ621ottsSc/DSIWRg1sOjWkDaGePztsYdhh0myHk187bG7rxG27nog6ccTDicEeRiIS3SaFPQ47GnPXQl3D6WQdiV03ugR/dd3aUObBtdsp+MY3X0BWXmGd7Ri1W4qjnziShZ9M10TUuZ9EtDD8OmHaw2gsnOa4bQj0Vyd+O2w6x/Dj8SaGYbtuEHffGGzhNBqGTVfMevaPP/gJDh49adWTMsFjoLan1l9CfUyCOu5scQn1dPpsAvIqy5mecrZ7gow/D7K9ul6JTJ+HnxUoqqhguBXII/L13YD+7bCH29B1ol46k6CO20TY3TZHZ0cSd0njTkSScOxoKEzl5YTJ09GtZx9TV0oqfEn7oobCqYcEf3WQzG1D15ujs4OkwqlvjsOp/46ZEq644oor9cXegDQHRWxk4qi9ru9WAxTX1duZQu7jiF9jw2Y+SS6sNyQWat6asPHTyaNjxk9G7wFD2Jhb2+lZe3ercbT5SQaFb/ud2MBa6acbweYuEfb4EuHkviE05M9+PZnOXDN5ZsG6Hr+fBLcmL2vd2sOsc92W/4mo46eZMJ1SDDVhMp8bC7fGbex3oeqXqTP13Rq9wM7+6q27+Po3v41MkQy6tbZkZAcqf/F6ZepWXSTGV1/HuAmro1U+xlHffWNI7Pid3NTAXkYJumRpTga7v+b6bQoaC7+uPl5vhbq6uvde9/5VBnFY11Q3rLy0yijmVvU6If/ietWn7/3wJzhw/BQKaLzX1hernOPuhTrpagpMGGr/mujPfq+2tAq5XhEJD0qYxjIRIYXJ+9Jnlk/fdaaBVT9FPExems/auE38tvpf53oCEsukri65XzuSuauja+C+G4d1zwa6Xxvs92p0NfeToEsIszZd7JtMODH3vDZxyjR06dHbvMwo9PjZ3vgsciqSYfObGGZd2Oot7zefn/Jj7eikcBWWdT3Rb0Nx2K83R2eHyZd4vWc9s/rnWtQ8M9LHrsVMCVdcccWV+uLUaMTRkE6dcgk7NsEc0KPOjm7ijWItAWAHGGt8Bfmr29jFwlRDTuia3tSr0a0dyeB1GofqPEdrJGPwMBOfjEwr3LoNoT3N9dJdT2fFa0C9IS/lOojI2sKvJagbvrMbJyTzl0xXp5NI1Nlhd5foNpkuCezpSkxbHV2srGT81xAEgZ2zPnWtDmJurbBibmPu4mVu6evqdE064cbtFDz3/HeQlV9IncpX5VxOWG/q4rCnuTEYg0P+GZaVDoahumLuw9lPIurEnYA6ukS/MTcGiTob7GE4htPKeNzxWcYg2xUDPZeMh9fjdcQiBBbq1B9+1uiYLtO2xD4Vhq6r/SqlOxmn//iTf8aB06dNGRtDj8a84JSmpiBuQCoetV2qLzV1lWloMM/02w67LmYoi/yYdteEad1vntrK2Hddi7etNW2sDQ3G3QiS+UumazLkN44EXbLwC5kncaj8RMTiqCUIls6OZGHW9D0aEaqB1RdNnjIZ3Xr1Zjp9yK0I0D2JBsvDKuNa2MM30DW6EWrqpqkP7O9IVlQ3NRJVXFHOOqu085qp83XDfZwwLztiKNIzl6R/jV+LmRKuuOKKK/XFqdGIoyGdGstSGliCOmr7WzqroWyAZBB2d4kdYKIuDnU6RWyIN23fhZXrNpr4jBERC9Mehj3N9dKdoCtkx2HAht0KT+nVW6mmG42JsIfvpG8Iyfy1VGeH3V2i22S6ZEjmr44usR6Y8quFXWeH6ZBr3DVdJ5KRnpmNwcNHIK9E84utKST5hmSozOknBnuak0NGSby+8LtJg1Vf9Onspz6Sxd1SnR12d425bQ087vjM809jJ47E+hJvZxLbmkSdvW1RfdG1klgbVsQ4ho0bh8t376DQq/gsglFYqalGLSMahmAwLpMugelRvKa+Kg021PXXMl1z0NIwkvlLpmsqkoWRVFdTXomkgOXHa3Ek6pKFWZ9gWFD7sX3HNixbtRpF3gDySDLyDdFQGTdskAsN1U2LZOgFndyIZFSYOmletlUq7NownwTsaW6KLmZKuOKKK67UF6dGI45kOnsjqTdr6ozVCGuoV2/uzHVboxqHMdAMYmHxmnnDpzjYsMYP/6mNy4pbw9IZeYV4mJNn5iObt9nU5ScYeFrXEX8bZr7zmjUVxdIZmHtieirKrDdHShfD0bB33HC1h9kcJMuzZEjmr6U6O+zuEt0m0yVDMn91dMpTk8cW4qMNpkM1n3XrSF2ww41/j4fDT/2OvyE2dUHXY25MZ09ycTf9Por1RtAYB6qf+l43bSa9+uR1e/qt67G6QxQxjGLVF6bHuI9Nq7NGM1qWZ62ls8PurjG3rYEnEZ95Vg3i9UZlbqFOO2S7nqirHbGkf4ZpXfdZn7x+Jz0NuawzcWPVjFjpDbjSYKsHNVB94f3qzXb8mtzU1BeipCZPVFfi6WO4setOedZSXXPQ0jCS+UumayqShZFUFyszq9xEDGWk87deHsWuF8V1MZjrCisxzHhZ17yQ0He5FfibbUBWbjYeZGYzDhIDTfmMlW9tGNb3ePjxOBqqm2qz4gTY1E/GafxqJOEJj2QIijuOpuhipoQrrrjiSn2xz0u1jx5YbxAb1hljLt5Qmsa4jJ80wojCsgqkPszC9Tv3kF1QHGtU6afMgxI2/DIAtRPHvQdZyC9jPLGhYjXiMubUQeeXlCMlPYsGnN4UUx8bki6hkVdaUY6s/ALceZCJPF63p8ue3vhnngwBfi/0Miy9DTUQGSqlkVuBlPsZyC9VRxGIdQq14TUX8fjjcTcVyfy1VGeH3V2i22S6ZEjmr47O1iFZRl45814oZXmWIa+4DHe0Yxih7zUdsAzKsjKkPsjArXv3kVNSxrB8yDN1QlP2FAbrHuvVHbrJKa0w9URrL4rKWce02869e7h6NwXXUlJxneHnioDY0mZPb530M80yNlR39LukkvWurMSMkDwoKIm9wVSdZMdL2P0mg1Pcj6qzw+6uMbetgccXH8NjvpqypGGnsi5hfSksK0daRjZupqQhh22L/YWG6oHW4Ny4m4oH2XnGyI8bdYX0X0TDsZDPe1Z+Ee5n5bG9CjBsfyzsMuQUFrK+pOJeRhbrmOoJ2wSGoRcTpg1huuL1wTJEa9Nr1RfqYlC9zGd9TcnMoZ9Y+6V2kPEbw7WBPLNfb46uOWhpGMn8JdM1FcnCSK5TWcXIhMhAucqTZcDPjPx80wakZ2fH6kDMDfuZXJbFjbT7uPMws6bcrPClZz+mvor9U0o6CYXqGP3klRTg5p27uHEnBTfZrlwnrty9x/YlneHVTaO9L5FRHq+LQrzOmk9C05Jusw3L4zVT5+S3gft93IjH6xS3ky5mSrjiiiuu1BenRiOOZLr4nGPzlrGSjXdFCUo9JXiY8xBzv1iMnv0GonP3XhgyYjT2HjyCQhqAMhpv376FSZMno3uvPujVdyDmLV6B9NxiNq4yLEVQaEiUlmPHngMYOWYicvJlSIaQ5wnR6KCb0hIUFuZh7oIFGDtlOvIqg3XTxo7C/pZFjXy80TbXYzq9mSopL8Lps2eZjiHIyNMbLoZl3h5paNwW5hNAsrxOpkuGpvqzu0t021o6az48rxsjgOTCQ5QV4tTZUxg1bgK69+mP7r37YeK0GRDZUOebV1iEZSuWoWefPujasw+G092567eRU0bjj3WpTOHQkLjBTr73oCG4dCfVzJFWnczKz0L/wQPQpUcPdOreE5169Ea/oaOQlltg1QEb1MGLeJr5xyaNMixFZmR48H6IEtbL9LR7GDF6HPYeP4sc1kfNozajcrwn+73a8yERydy1VNcasKcrMY5kumR4NH9qW/QCQy8mSlFaXoy0+3cxZ/4C9O4/yCy8Hc6yOHT8VI3htu/wMQwcNhJd2O70GzwMW3buRgHbnUKWozUKVYqM3DxMnzMfK9ZtYvhBlnXAlO2FC2cx5vNx6NazF3oy/OXrNiKrRG2CXkgwPWozlC8yRFVnVC9Ub0wdYppjn5rHbqZYFRVhxZq1mDxngWm78hiXSEYpSbWM3NbOz+bo7LC7S3TbWrrHjTjJ0GhFMfO+lOShgAR0y5ZtGDhkKNuOnugzYABWr19PIlnEtqcSN1LuYTzbmi69+6Jb3/6YvWgJ7mVlx8qS4bB9Ul+0Z/8xDB42HgXFarfKcOveLdavnjF0J3rgk46d8WmXHkjJZtui+zd1hGlTnVG94KeQSDDiUL04ce68acPukyTns12J13+NatS919p8fpS8ThZGc3UxU8IVV1xxpb6oIYsj3hjGkUynRWnmTV+lOlaRjCKSiAIsW7kY//ijH+PTDp1pDAzEy6++gd8S1++koKCkDKNHjcBP//mf0aNnb7Tr2JVuf4aVG7azQfabhj0jJ8vsV//L3/wW3/r2PyEju4QNcZjGY4jp8KG0rBjbtm7CN577On7yy5do7MXnrLJh56c6/tSsHDzIK6hJ98P8AqRl5xpdfDesrMIC7Nu/Cx9+9BH+/D/+d6RmFLFjoDHgpXHr1VaRVnhPCsnyOpkuGZrqz+4u0W1r6PRWOldGu6afsAMv0ggG68vDzFS0+eRj/IJl3bPvAJLSnvjeD36McROnmLfSu/ftww9++E/4pH076vvhRz//Jbr0GYgH6vBFOEtIUs6cMbp/++/+3Bj/eZUko+z4rt+5hv/+V/8d7Tt3RJ+Bg9F74BAMGzsJ93MLmT6VrVW+GQVFSGN9yS+rQB7jzC4uxb3MbOSWatSEaRfRIC5fuYzRw4fiP/7nv8D8leuRXRm2SEZs9M1+v/Z8SEQydy3VtQbs4SfGkUyXDC31F98FSn40IlDuKUMZCemc2VPxwx//GJ916Ybe/Qbg1799Fa+/874Z2UhJf4jX3noPL7/2Jnr1G4g33/0AP/vlr80uY2Z6FAlGSloKpsyYgb/6679F9/5D2OZo5DKE9Afp+Kz9J3jl1VfQp/8AfNyuA777w5/i4OmLTIOmq1hkQiNp9xiXzhHQVBmR0HuZWaxDNAz53dwnjS+NhKxYuRzf/u538evX3mYbxfaL8WhUpoyGqwzheJ4ITnngBLufRH/N0dlhd5fotrV0jx12kkGCUc5rp06ewc9/9gu8/+HH6Msy/ajtJ/jBj3+CnXv3GTejx0/A93/8z+jap5+pT9/+wY+wZM2XsXL0ICs/E1t2bMfLv3sTf/13LyA7XyOsJBmpt0170nfAQPTr3w9dunXFX/y3v8QPfvYri2Qw7nhdUJ/zIDe/ZpemjNwCpLOtUdtmRkZILnILS7DrwCG83+Zj/Pv/31/g5oNM1pWAeQZEMFRX7Pdqz+dHyetkYTRXFzMlXHHFFVfqi1OjEUdjOmvXDhphGlomQSiqKMbgkcPQY8AQ3LiXSsKQib179+Iv/+p/scHeifuZGXjuuW9h6oy5SM/INFMe2n/WAa+82xbZ5X522sVYsHQp2nzaHj958Uf45gs/QlZuKQrL2eiWsVFmw3vl2mW89/67+Kfvf4ck47fI1W5QFeW4dOks1m3aTMKyFf0GD8HQUaNx5PwV7D541HwfNGwYNu3aaxr8YoazYfMGfPLZJ/jdKy/hz//9f6VhoAXCIeT6SDBk4CTc7+NGY3ndkC4ZmurP7i7RbWvotONYLo0va1tNdcAkpTT6bt69hV+98gq+3L4LD7Kzcf/hfQwcMgTPf/cfkZNfiM86dcFv33oHN1JSSDazsGrdOvz3v/57nLqZhgJvEMdPHkOHLl3x7rtv4v/7b/8tdpy4yM6ZxhzD3rt/O/767/8G50gONKUhNTMHGYXlZppTdnYmlq5ciR0Hj2H42AkYMGgwvtywERdu3sP4KdPRh7/nzp+Le0XlNBgqceXmHfTq2x8fvv06/vN//HPMXrnJGI7WPGoaAS7JcERL/ZmpUjE/GskoKqeBV1aCnn16mROJdRhdRk42Nm7bjv/8X/87jp4+jW07tuJ///03sfPwETzIycOps+dYj57HnEXLSQYDNPgy2Q6MxAcfvY///b/+Cl36D2dcIjMBbNu2GX//d3+DPfsPIDM3D1dv3MJHn3bA6q272eYEsXXLZuxiOzJt3kIzijJj5gxcvZOGRavX0+AcgDHjx+Pc5VsmrIziAnw+ZSo+btsGL3z7H0gyPmIbFaDhqJ2mKlFaZk3ZaUm+2P0k+muOzg67u0S3raV77DD9kF520SinYV7Caxs2bcXrb7+HC9euIjMnB1eu3zSkog/7hofZOfjGN5/HqOmzkEKSeC89DR06d8bLr7+JrKIyQxIWLV9MstkeP3/xRdarF/CQJKNE6zTKSwypzM4vQE5uLhYtXmJejKzdugs55V7GcwWrNmzCms07MGDwCIwYOQonzpzHrkPHMXTkGAxi/Jt37TOjscWsE1u3b8NHHTrhpd/9Bv/uP/wnXHuYa1645bMuaXqfpgNqtDR+r/Z8fpS8ThZGc3UxU8IVV1xxpb44NRpxJNPFD33S1KJcTS/yWsbWoZOncObGXWhnlpLyAlyjkfe//9dfY+ee3Thz6TT+y//zVzh1NdW8pdEb5y/XLMF/+9vncL+oEjkkKdPnfYFFy1Zi7MSB+Ma3fsoOosgY/OqcU7Py0IOGRl8aon26dyTJeAW5ZX42/iVYu2QWvvu9f0SbTr3RrVs3vPizf8arH7ZHtz4D0aNnT7z66m/x01/9FncfPOT9VGLt6uWMay6WrpiP//If/js7G3YubNhz/cVMd5jpq7335iAxn+xwcu8EJ79xOLmPI5nbRJ0ddneNIZm/hnRmRIB5bofK/j6NwfV7DuBBiebcl6CkNB+Tpk7Gd/7xn5CZmYnv8nPsnMXGfxn1OXmZ+Iu//Eus2M5OmmRi78F9Zsrc3h3r8Z//w/+NTaeuMe4AykoLMH3a5/ibr/8DRk+YhH4DBmDcxEk4cu6KGRFLv3UZ337hBbz7aVd06t4Hbd5/D//8wx+ix6Ax6NazL9p26IgXvvG3WH7oLMPz4/ylqxj5+RTs374e3/jb/4npq7aSrIRoAJSz7lvEqaF7Twa7n8aQzJ9dl4iWuEtEMrfJdIlIdGuHk3shPlVJ2H3kGC7fvsO2pwSl5UU4dvok68P/xLGzpzFh/Aj88JevIp1kRMZ8WVkZ2rZ/Fx+074YsbwS3MzMwYvwEbN++Ba/+8ifoOHActD5DZTd06AD86pc/x/a9BzFt9hzMnjMby1evxYW76Yw3iPbvvYnfvPY22nftgy7deuD73/oGOvcahM96DUGX7h3w/X/6DvoOGIPssgAeFOfg88mTsHb9RnTu9A5+9WoHFJR5WV+1HoSkiVD709C92683R5eIRLcN4Wn7ayqcwnKC3BZV+nHx1h3sO3GS9aeUBLUMefn///buOkCuYl0X/v37++4537lnGxJ0A3vj7s7GXYOEuDsSLEgIECxInChxCCEkJIS4QNzd3cZ9JuOTPN/7VvdKalavrunuTA/Z9zy/vR8m029VrdXda1ZXTctk4677HsRr3d7HslWrccbpZ2H+Zn15ZT4KC7Lwy+RJOP/CS7F57yF5TCnEgKFD0H/YcPT98iOcd+m12JmhL8WS+9AsEPUZhgLs2LEL9977ILq+9wH2Zcrjh2x/wrjhuPqGW9Ck7at4qfNrePjuu/DCC43Rtsu75uWgzzzxCO68/1Gs258ljzElGD9uND4fOBTDRw+Vx6F6WL03E7lmkVEm+y7nRFmgun7hFXQbBCUZ/bzLwlMJIqJIQScNL66avqlOXyqinyiVJguMdH3KWk685tOATPtcbN+/G290fQ8PPPQktu/cjjlzf8FZf78I6/flmDEyDx/G/FmT8N+nnYWd6bmyUMnD7kMZ5v0bA4Z8giuuvkcWGaG/c5CZnoGefQeiQZPGWLNtO7q/86qcrJ9AWn4Z9A3nwwZ8jj/99W8Y8eOv2Lt7Fwb3+xL/+dd6+PKbodgu30+e8hP+og8sy5dDP1P+0KF9SM3NxfSZk1DvlL9j24F8uQ4lSCmVk3xelVyH0Ms14o3/drIT1D4oQX29BLX34mrrr9mx29UUV79YascWGvq9fE3VtrpAzc3ErPlzcN+jT6BHz6+QenAvLrn4IgyZNAtpcr/oa/KzstNwyZWXo8+IMTJpK8XB9BQcyMnHnq2rcMYpf8KPSzbIsVKCAlmsdu/+tnl51UtvdEXnl17C448/hmcbNsf6nQexe+MKmWScLg/872H9tt1YumA+Lvz7OajftAPWb96OtTKRvf26S9Hxs4GyjyVIy8jBXjk+M/ZvwzWX/ANfj50s+18mE4BcLjIcNX/8be0EtdfosWIWGtrGRH9bnYNt2zei48ud8fDT9c2zFK++1AaPvdga+w/rdkqQL+ehN9/ujPsfrY+UwxU4mJ+DPXIOycxMxQuP3os2b30q5yp91rIATZq+iNtuuwUtO76Mhs1b4vkXnkODRo2xYO0WpMskr8Gj9+PaW+7Cb8vWYMfuvWj41KO46MqbMWnOEuzcuwlvvNkJ1990P3anFyD1cDb2HDooE9tCdHmlMR54sr1sRxYZh/UZWf00shJzPaJdd/vyeGr++NtGyx/dL9YEjRUUneib91dpP33fgCxID6WlYfjwMbjultsxZe48TJ89G2efeQ7WpWZJ+wIU5mdgxfKlOKXeuVi5Zaf0OYx9qak4lJOHsd/2xd8vuw7bM/X9E/oSSvkqffQDCHr37Y/rb7wVazZtlXH0vTtFGDuiP/7jT3/DoLETsWvXAQzt9zX+8pfT8Nk3I7Bj737MnjYR//23MzFt2UZkyHGRnrIH++W4mDVvGs4yi4xs5Omz+vqyTzmWcuTxjYsMIvq3FXTS8OKqmY8JlcmV+exwXWAU5iNH/p2bp6+fzsG6Tevw1gcf4qGnG2H85NnIyc3B3NkTcdZ5F2PD/hzz0id9sF2gi4xT68kDdKacWPUlVyVmkfHN0E+tRUYBfvl5Mm668170HzwQS9dvwMsdWuCG2+/Hsg07kCb1QQO+wlnn/xN7sktRKNtf+ft0OZmfiqWbd5j+O3ZvxV/POAvTFi7EocP6iTL68qhCzJj9s3kmw7/ICL2p/fj1jzX+28lOUPugBPX1EtTei6utv2bHbldTXP1ireliNEMXo/oaajlm0rPS8dPkSXi+aUu0eLkr1u/aj4wUWWT883x8K8eOLjL0/tIJ4uVXXYF+346Qy/S3wjnmZSi7t6ysvsgozMWsubMx5qdJ2LhrD/bs2Y2fJ07A3+X4GDPhF7PIqFfvdIz7db5MKOQBXRY0N151GT4bMFyOa32WrhAvPHYvWrz3pexrsZkw6hvK0/dtxbWX/hNfjeEiI5aaP/62doLae9HfHpuP9dTjRr5fvnYVXn/jFTz13LOYNGsO0uWc80rnNniiURvsO6xvli2Tn+FCdH3nFTzwyDMyWdM3XutvmmWBkp2BBo/dV22R0aDBszj//PMwYPgo/LZkGabNmIZb77gLb37YU+7nUlmU3I+GrdubYyUrNx8fdX0Zdz70tJxriuWcl4IRIwbg8itvx7ZD2Ugv0XOYnAvlOHrtlSZ44PG2sh3fIkOO3WjX3b48npo//rbR8kf3izVBYwVH24aPFzm37Di4D737DcDjT9RHzz79sS87C9NmzZRFxlnYII8teg4qyMvEsuXL8FdZZKzYssM8LugnVOl7bsYM64PzLj++yNCx9Zdaew4exM233Yn3e3xuPiFR/2aGLj7GDO+PM+U8s+VgFrJzD2PZ77Pw57+cilW79BOq5DxxcCf+eurZmPjbSjmei3E4PxOHisrkfDUNZ/71dKyVx8bcPH3/2vFFRtDt4SX4NohMMvp5l4WnEkREkYI+LcKLq6aTMT3BmAmWnKj19aO5BXnIlwn+gnlz0Klze9Rv1ATfTZ6L1LwK5OTlY/myOTjjnPOwbMseOeHKiUryy/gROPOCf2J/drZMBGQimV8qE8rD1Z7JSJeTe+eOHXHOBRejUbOmaNS6NW669nLUO/ditH/tXexMS8Wggb1x/qVXYn/BERTmZGPjkln4y6mnYdXug2Z/d+7djr+deQamL16EA/qAUJQn+12EmXMmo95fz8X2g8cXGTmyyNBPlbGvf6zx3052gtoHJaivl6D2Xlxt/TU7drua4upXUy30oCTHikzCzOvsC2SSnp6CQYMG4plnn0XnN9/D4i37Qm+STd+Pm66/Ej2HjJb+MpnTtmkHce4F52H0hJ/MmDrJ1wXIni3Vn8nQZz3WbFiLXanpMlHQl87kIuXAXlxx1TX4tNcA7Ny4HGfIsTDl9xUyjiweUvfjluuuRO8RP8j+yXEpC6CGTzyAlu9+JQ+m+hfgC+XYLAstMi65AL3G6gcVHF9k6F8Wdl33aLH71BRXP7vmTyLt/HG1ddX88be1E9heJzXh4yVXzi+ZuVmYPnc+mrdpgyZNG2LytGlIkQmetvnw/a64+9HnsE8ngnoOyS1E2/bN0LBpO/lZLpVt6ILiMHJzMyOeyejQoTWuv/5aHMrWD7AolJ//HHR86RU8VL+hWVw++8i9aPvqG+b9PPpM7SfvvYb7nnoR+3JlMVOUitGjB+GyK27D9hQ5HotzzMI5V46j119tgvsfa4NM2Uf/IiPadU+05o+/bbT80f1iTdBY/ugCw/uL2bmyENi8bQu6fvgBnnrmefTu8w32pmaYZ9wXr1iCM08/Hcu27ZJjJx8Fcr6YNmMWzvrnpVi7e6+MVWAu12dDxgzri7/7Fhn6C49ps2fjzHMuwFJ9L47cp/pLKf1AizEj+uOfl12F7emyD3L5ikVz8Oe/nY6NB7OlLovc1D045dSzZJGxSrZRjKK8DFlklMrj0FScIYuMNfv0mYzji4xsWWQE3R5egm6HoCSjn3dZeCpBRBTJPoHEE33A1AmZ/lsn6/rJG3m52VixZCGeq18fjRo1wNQZM7A/vRAH0ouRnlOA3Xu34dJLL0K/oaNw4FAqduxLwVsvt8fdjz2Fg/LgnV4UepO3/nG86ouMfIwZNQpd3/8I73TvZp4hue+um/H3C6/Ch1/0xd4MWWR88zXOu/Qq7Cs4isLcXGyWRcZfTzkNK3enyT4Wm4+/POWMepi+aCH2H9ZPIAq9HlufyThdFhnbDuTJRLIYh0oykJ1beey6/U+P/aBiP7DUlMh+8jWh431SAABQXElEQVQ8aTR/l0AmcmnpB9F/QH/86+770a1bd6zdtM28N2d/Tug3zq1aNkb9xk2xbe8epMhiZMrUKTjr/POwYPVaGTO88Ag/k1EvvMjQ1znrRPLdbm+j16DB2JWSKttJw7y5c3CeTCJG/zQVOzYtx+m6yFiwUo65UqSmhBYZfUaNl4lFeJHx2P1o9U7omQydHOgiw7xc6uLzZZHxi3ORwZxojh8vOmnUX17k5mVh3rxZeOKZ+mjSohXmzJ2NA2kZ2J+lz4oVYsIPY3CJTAZ/W7EYB9OysXbtZtx+1y34vPcQWRzoR1PLpFHGzsnJMIuMtl0/k7H1sgIMHtwPl1xyEZas2YCDGZlyntqNp+o/i+adX0eKLFrrP3If2nZ5U8bQ9+EUoocsMu554gXsz6uQyWwqxowZjEtlkbEjVc4hJbmhRYacw3SRoc9kZMqCJ9ZFhiuJ9vu/P6HjxSxIZSGQk5+Dnbu24dUuL8nt/wSGfjsGe/emmk+OO5CThd0HduOKSy9G7yHDsT8lBYcO7sfrXd/FnY88iZ2Z2XLbhv5Iqy4yRg/tg79fdj22y3nJvFxKj8f8LLzXvTtuvvM+pOTq30DRTzg8bBYfo4b3wz8uuxLbM+Q8J/f1cllk/OWUethwIMucR7JSduNvp52Fn+aHnsnQRcZBObfMmvurWWSsDi8yUvWXGkVZyM7TT0ALus4nT8JTCSKiSKHfLscbeZCTxYBOwMwJXk68OuHLzkxDu5YtzNPDrdu2xueff4LPPvsKH3/WH4tXb0Jqbo488HbAvQ88jA+7f4A33+mOe+64Bb1GfIcDZrIWvMjQ3x7l5+Wa7Zm/pXH4MLq/0yX8nowSmVjmYMiAL80iY68sMvJz87Fx6RxZZJyOVbvTpV8J9siDzqn16mHWwkWyrQpzPaItMnJkkaHPskRe7/95sZ8et58irynV+kh0oWcul4mAflJQfn42Fi+ejwsvugSXXHEjur//AT7/7DP06NkLXw/81kz2fp48ETfcdAO6vNEFH338ER5/+ik0bt0GuzL1/Tv6jFfwIiNPFhkf9+iGO+65B29/8BE+/vQTNG7aFE8+3wQb9qZgx+aVssioh8kLV8kxF1pk3Hz9legtiwz9ex5ZeQVoJIuM1m9/aSYC+hvS1KLoiwz/y6WYE0u1RUZ+PvLkfk6XBWn9px/HX089Dfo3Cj797FP0+OwLfPRFX6zeuBU7t23Cww8+goZNG6DHxz3Rtu3LuOPef2Hh6m1yH1ciQ983Jvdj0CJj46bVePTRh9GkdTt89FlPdH2nK+78192YMGO+mew9LYuMNq+9aX67rJ8M9ZEsMu6OaZHRNHiRIdet2s+H7/pHi90nnn7/t0fPLd4iI1sWAtny899P3wvx5/+DR596Bh9/8hU++7QXPvmqF76fMgmZMrF/963X5PHjIbz/wQfo1u1d3HzH3fhq6CiZ8Ovf9NEPDwheZOhLsLJz0/HEU0+h7UtvyHYrzblA90OfQR01oh8uuPxKbAsvMpbpMxmyyFh/MLzIOBT/IqOuP+kw3oSnEkREkYJOGjVHH+DkwVJjHuxCJ/fUtFS0a9cOz7zQGC3atEHr1i3RqnVbtGjdCdN/W2Ie5NesXY7Xu75jPrq2RdtO6Nnzc2w+kCYPwvJAYT6BRV+eUoQpMyag06vvITVLTuwyvv6lb33pij6Nrc+cjB4zHG+9/zHS5YSsC49pv/6M1p1fxYGCSpmUFGHb5rUy4WiBrQezzRvsDhw8YD4rfcWGTUjRT+6Qy/Q3RMvWLEPjxq2xJ01fs10cermDebMdH8Q1iU5sqvUJTwLM5fLgnZErD6Ryn82cPR1PPvs8XmzWDq3bSFq1lmOlHbq83Q370jNxMD0NX/b6Cs1atTDHU+fXXsfvK3VhUGYWhPqyCF0U7N2zHU2aNsLvm3aZT5bRSek2mXR2//gTNG/XAc3lWOvyVlfMXLjc/GZ6/76daCKL4UUbt8kxV4K0rHS89tqrmDR3gdlPnQx80eMD9B01UfZf3zskiww59jLSDuKlTu0xab5+6pQshuW6hD6WN/g2+LeKuZ+sBLWpo1RbZMhtrH/j4lDqITRs3BD1GzREczlWWrZpLfdrOzRt0xELV6xGbm4Ofv75F7ST+6d5qzZo0/5ljPj+exzK1TfR6scNyyJDxtMF7qcfvY9+I8ebBYP+giRbJoe/zpyBjq++jqbSt23Hjhg8fAT26ceZyv3+sRwLfb4diTRZ2Oq5buzYEXj74y/Mp0nlFmZj9ryZ6PBSV+zRD68o1o+oDb1caui3/fDexwPMy6VSzblNFxl6PJ34z1Q8/f6vj/kZldtE/q0fSJIl55fPv/gMTz79VOhYad0Rrdp0QrO27dHv22HmPRXrN6zDa2+/J8eQHEetWuGjnl9h8/4UpMg46UX6mBN6/8/MGb+gZecu2JsTep+G+XATGf+Nt98xH5eeXlgul4UWAvpX42fOnoo2L71i/pZPjpxrNmxchwbyOLQjPce0ycxIRaNmrbBg3Tb5vlgWFPq+slKsWLsSTRs3x7Y0/QOj8jhkXuInC1Z5POQig4j+bbketNw1/Q2v9eZofd16bh5WrNuAxavXStZgyarVkjVYLNl5KFUeCKSfLBZ2y79XrN+IVZu24EBG5rEHCX3DnS5g9KS6UxYFqzfpiVi2J2Ob3wJJu9Ab+mQRsXcv1mzZHtq21HYfPGQWELpQ0E+3OpSZhZXrZUGRG3qwSM/NN/umf3wt9Fuv0H7rZ56vWLcRqdpO98G8v6T6m779192O3S6euMbx11xx9bNr/rjaJbcmEztdMMrX7fv2mWNj8ep1WCLHjHesrNy4GWl5uqgswqGsbDkONmPZ2nXYtu+AOYb0ftK/X6F1/Xdqdo7c1+uxLzPXbEtfV6+TU12o6FjL1q7HzgOHZEKp/SRynC7XYyFL3/wv3+flY+3mLXKMph3b303bd2DLvkOh8YpCf3gtQ9qt2rARu1L12bXQsWheuiJtXNc9Wuw+NcXVz6654uoX+sOax+NN9L3JfrTYY5hxAtp48be1E9T+eGQxJ/fZEj2nmHOLHCvy78Wr1mLhytXmtfZmwSDHzJbde0xtw/Zd8jOtn4CnvwjRX4iExtLjTv9uyuY9+8OXhT6SVPvq8aVjr9u6DSk5+sxpaN+0/SZ9rX54P3fs2481W7eb40kXFHtTU7Fm83ak6jEri05to+egLbt3Y/323eZco4scc87RfQhf56DrXls1V+x+rgT19eJqG08t1rjGsGvmZ1LOL+u2bpXjY3XoWJHjRKP/3rBjl7STPtJG/1je8nXrzWPRgczs0PlBx9f7SseRsfVxRR+n9L1d+jhk7j85HlfJOUn/6Kv9OKjb3nMoxZxzUqW9HgMH5XFIzzXmcUgu03OPbm9/piw6tI8cf/r4Z9rJeSolVx9/dB9kTDmW9L2L/usbLfbtoAlq48XVLt5aeCpBRBSpNk42dj378PEHdI35KEE9qVvt7H725dUSPslrjv01XStmXF9dv3qX6ffmE6zC/zb7oJOncBtzmdXW+xoUr11QgtrHEtc4/porrn52zR9Xu7qo6f1nJu7W5cei97200fsvqL933+vlXpvQxyYfv9ye+Osx6R9D413mHT/ax7tM++jY9rFlHzv+eGNGqwfF7lNTXP3smiuufq7X+/v72bHHMOMEtPHib2snqL3Gq/m/ejH3iTWGXdd/e7Fr3lfvvtWPyPXa6TnCrum/7XjtvH97X48dY3qeCV9ut7Gjl9lJRs0Vu58rQX29uNrGU4s1rjHsWrRzhtfO+xm2L7PPFccuD//s67+zwsdHui4IfO003vZCY4Uu844f++uxy+3jLRztp+Pruc2+DqYW3k5NsfvU1M/VLt5aeCpBRBQp6KThJdaamYgci7S1v9cJi/ltjV4eqtmfe2/G0JNu+MH9WEw/HSP01d6eV/fGM3Xzfaid1sxXr234slD78P5a7UP9q5/Y7VTbL1+C2scS1zj+miuufnbNH1e7ZNf0PjAP4ua+02NDLwtF2+rl5ngwl0nf8GXaN3Ssaf9QQnWvf2hc/Xfo2AmNb7Yf7mMeyMNtQ8eYPujLvuh+6HjSzx5bL08Lj+EdJ2YsX+zr569Fi92nprj62TVXYukXmlBpXa9z6OuxPt7tKvFuX3//Y20D4m9rJ6i9l+P3s8T8Wy6vFhnD3IfaNnT/+O8jbecdC+a+1rH1cvNVYt3nxy7T6L/1col3nb3xvX3zjh3va2h7ofHMZd444dj7ZdomoeaK3c+VoL5eXG3jqcUa1xh2zURu9+P3k34NR9t7de0nX82E3vv5t8b07l/9GroPj3/14n3vbddcVm273vehnxdt721Lt12tnxlL90mOX6tm6vZ+OWL3qamfq128tfBUgogokvcAah4k9WRoJdaaV7e/2pfb8S7TiZvdJlPfk2G18+re915b+7KgeHX9ao9p/9seQ/9t70tQvLZBCWofS1zj+GuuuPrZNX9c7ZJds+tBbe3ofeO18ffzYl9m/zuor/3VH699ULSPfUzqVzv+trHE7lNTXP3smiuufqG/LaApQLZ5aY9+nGu++RsU+r4F00cmFPrsk94OXuwxNP5t2PG3tRPU3ou/nf/f9n54l/n7aRu75k/QGP62+r03jn88u62/nz9at5OMmit2P1eC+npxtY2nFmtcY9g1r25/tS+3o48JmqBaUOx23vHiXW7HPka8773L7Hjt/ZfZNX/dFbtPTf1c7eKthacSRESR7BOIP0EnlFhqyY69bf/2XbW6SF1vO9nbs8ePZxuJ9osnyR7fFXvb8Wzf1cdVS3b0deb6Rnr9BJ2tO3di6IjhJoO//RZDR43GEMmgEaMweNQYLN+wCdPn/445i5Yc+83rH7XfyUiyr489frK2Yce/PTtB7f/dkuj1SbTfyRr7+iTrOgWNH55KEBFFsp8K9SfoqdFYasmOvW3/9l21ukhdbzvZ27PHj2cbifaLJ8ke3xV72/Fs39XHVUt2Qp/ilIfcwgIsWrYUTZo3M3mh4Yu46LLL8cRzL6Bh85Zo3LI1ps6Zh76DhmDI6LHV9vmP2O9kJNnXxx4/Wduw49+enaD2/25J9Pok2u9kjX19knWdgsYPTyWIiCLZJxB/gk4osdSSHXvb/u27anWRut52srdnjx/PNhLtF0+SPb4r9rbj2b6rj6uW7OhLpfTjP/OKCrBj3z5MmjbD/EXtMWO+xf/zv/8Tn/QeiAnTZsvl07B15zb8vmQxflu+CvrXjtMyM3AgLw97Uw9hxZoN2Lxzr4xZgP1Z2Vi1bg3Wb9qEg3mHoZ/eo39YTz/ZRz+taemq1diyc4f5NCDzyT4FxWZfzCfK/YFJ9v1gj5+sbdjxb89OUPt/tyR6fRLtd7LGvj7Juk5B44enEkREkYJOGrHE1c9Vs2O3q6mtHX8/O0HtY0kyxqmLmit2P39c7eyaK65+rpo/rnaJ1lxx9XPV7Njt/G2jXf5H1OzY7fxt9Xv9ux+6CNCP4tTP7teP19yzfS3+8z//C7/MX4nUogrzPo38vDSMGjMCIyZMlgVCKSaM/w69R41E9x7d0aZNJ3Ts/Aamz5+LngMGoUO71mjdqgVGT5mN1IISFOSk4vsffkDH195Ci1at8fLLnfHDTxPNX3nXv6quH4WtH1ft31cv9j57+13bNTt2O3/beGqu2P1ccfVz1fxxtavrWqyxx3AlqG8iqY0x7TFqiqufXYsnrjFcNVeC+oWnEkREkYJOGrHE1c9Vs2O3q6mtHX8/O0HtY0kyxqmLmit2P39c7eyaK65+rpo/rnaJ1lxx9XPV7Njt/G2jXf5H1OzY7SLayvf6hm/zTIP8O0Un/LLI2Lt9Df7zP/6PLDJWI6WoUhYAecjPTUHjJg3QrPPr8n0pOrVvjQuvvwGdX+mE97v3wA033YEHH38cbV/rih4fdsOjD92POx59Hnszc7FswWzc+8ADaN25Cz74qAc6tG+D+x58CNMXrkDa4XKzTV3c+PfVS7V9liSjZsdu528bT80Vu58rrn6umj+udnVdizX2GK4E9U0ktTGmPUZNcfWza/HENYar5kpQv/BUgogoUtBJI5a4+rlqdux2NbW14+9nJ6h9LEnGOHVRc8Xu54+rnV1zxdXPVfPH1S7Rmiuufq6aHbudv220y/+Imh27XURb+T7WRUZBfhoaNZZFRscu0qYEndq1xAVX3oBNWzcjMzsbXd/thtPOPhdzV29Cbk4Gvhv9LU47/zJs3nMA3d56BVdddz2GfT8B02bOxOhRw3HpFVeiS7ePkVpUbl46FfqDm9X31Uu1fZYko2bHbudvG0/NFbufK65+rpo/rnZ1XYs19hiuBPVNJLUxpj1GTXH1s2vxxDWGq+ZKUL/wVIKIKFLoM71DsT9Foqa4+gV9AkVQ7DGCxokWfz87Qe1jib3PNe23K659SbiW4H7ZY/rjamfXXLH3y79vrpo/rm0nWnPF1S+RffaPE+1yU3OMn3DNsT07djt/W/0+1kVGYX46GjV6AU07vCoLgsPo3L4F7nmyIXLy8pGbn4P+gwbi4quux57cMuTn5eD3edNxyrkXYsOOPXjqkftw2VXXomGrjmjaogWaN2uMm2+9DS06v45DBaVmkaGfdOXfVy/2Pnv7nVDNcXvascfwjxNPzRW7nyuufvb1iec61VrNsW1XLdbY245ILYzvT22MGbivXqzx/dvwt7Vr8cQ1hqvmSlC/8FSCiChS6I8E1W6qnYgC6tGSaD879hjxjOPq56rVRVzbdtVcibWf3c7ftq5r8STRMRLtF2tc4ydac8XVz65p9BOmcvJz5d9F7mcy8tLQsOHzaKrPZBQWoGPbZnjouTaywCiSZOCbIQNw2bU3Y29+FfJlvIXzZ+DUc/6BTTt2of7jD+LmO+/B14NHyGJkEL4Z0Bfvvd8dQ8dNNIsM8yxGnr4RvPq+1nbs6x1UTyS1MaY9RjzjuPq5arUV1/iumiux9nO1S0atNmKPH882XP1ctWQmPJUgIopkPxVaWwl6SjWWJNrPjj1GPOO4+rlqdRHXtl01V2LtZ7fzt63rWjxJdIxE+8Ua1/iJ1lxx9atWkyS2yMgPLTKebScLDP30qDR8M7SfLDJuwZ78I8iT8RbN00XGBdi8Yyd69uiGa2+5HVPmLcKW7TuwaOFveLnLa5gwY67Zpi4ysvILI/a1tlPtugfUE0ltjGmPEc84rn6uWm3FNb6r5kqs/VztklGrjdjjx7MNVz9XLZkJTyWIiCIFnTRONIme6BLtZ8ceI55xXP1ctbqIa9uumiux9rPb+dvWdS2eJDpGov1ijWv8RGuuuPpVq0nMIqMgX77Xv1ZcLN8XYsf2DfjP//ozfpm7FGlFugjIQ15BFl5s3BDNOryK7KIitGvfBo882xLZssjIltqAod/gyhtuxf7cUjPe/HlzUO/c82WRsQtr16zAI0/Vx5MNmqBNh45o0PBFPPjY4zL+70gvKpX9KjSfMOXf19pOteseUE8ktTGmPUY847j6uWq1Fdf4rporsfZztUtGrTZijx/PNlz9XLVkJjyVICKK5DopJVpzJdF+duwxaoqrX6y1eOIao65rdux2/raJ1lyJp5+rXV3XXLH7+ROtnX35H1GzY7fzt9WFhb4nQ6N/MyP0KU8F2HfoIF5+422s3rzDvP46qyjfLDQGjxyFkeMmyb+LMXr8eAz4dpQZMz0/H7MXLMTHX/ZCWq6MIQuGDVu34+33P8S+lDRk5xVg1vwF6P5pT7zyZle83f1DTJo+E4dy8sxfD0+X9v6/kxFtn2uKq1+iNTt2O3/buq7542p3MtXsuNrVdc2O3a6mtnZc/RKtxRPXGLVZC08liIgiBZ00vCRacyXRfnbsMWqKq1+stXjiGqOua3bsdv62idZciaefq11d11yx+/kTrZ19+R9Rs2O387c1f4zPl4y8POTI14OZudJGFxAFyDxciPSCfKTIoiA1r0guK0Jqbr5JVniRkCYLiUPZuciUWpYkW/qmZeeZf3tJyw210X7+/fHvm1f3X15TXP0Srdmx2/nb1nXNH1e7k6lmx9Wurmt27HY1tbXj6pdoLZ64xqjNWngqQUQUKeik4SXRmiuJ9rNjj1FTXP1ircUT1xh1XbNjt/O3TbTmSjz9XO3quuaK3c+faO3sy/+Imh27nb9t0CIjMz8/9NX8NW5pp32K9M2ecpn5RBz5vjD0vdb0MvNshLTVy7KkX2aejCVfNbq48L7PkH+HxvPGCH1v9ku+t/ct2j7XFFe/RGt27Hb+tnVd88fV7mSq2XG1q+uaHbtdTW3tuPolWosnrjFqsxaeShARRTIP9OF4H0nnJdpH7Jmaq58rjjFdiTaGibUv/lq1MVw1ewyJXYsnrjHsWrXro4myX/5+ETVHPzv2GKGEt6uxxvCP46z5Uq3m6OdP1P2KoxYxpmPbzn5WImrWmPYY/nGq16qPaY9h9/H3i6gl2q9ajrcL5Xgt01pc6Muk7Jg2sl1dQGQUyiIivB1vweHVTbQWvkxf9uQ9k+F91UWGWWyEtx8aU/chPGb4q53j++u+fhE1b58ktVWzY+9XKKH9MLHG8I/j71etlmi/iNhto9fsMULjOGpR9svUEuxnxzmGVYu4Po7xE63Zqb5tTXi7Vpug+PtVq1nb9m/f1c8Ve79CiT6GsxZlv0wtoF94KkFEFMn+LYU/Qb+1iCV2P1eC+kZLUH8vrnax1uo6/n2xE9Q+Wmqjnz+udrVRc8XVz1XzJ9Z2/rj6uWrRYvfxJ6h9tCSjn13TN3n7FxdedAESalcs0Tdny8JAn40wl0ffhvdyqaDosyPR+sUT1xjJqLli9/MnqH1QktHPVYsniY6RaL9oscfzx9U2nporifazY49xIuPYqa0x4x0jPJUgIooUdNLwEu/Jxovdz5WgvtES1N+Lq12stbqOf1/sBLWPltro54+rXW3UXHH1c9X8ibWdP65+rlq02H38CWofLcnoZ9fciwxJkbaXRUZBGTLyS6S/jKeXc5FxLHY/f4LaByUZ/Vy1eJLoGIn2ixZ7PH9cbeOpuZJoPzv2GCcyjp3aGjPeMcJTCSKiSEEnDS/xnmy82P1cCeobLUH9vbjaxVqr6/j3xU5EW2ekz7EE1b3Y7apH/2qzHbtfMmruhPbpeFw1O3a76tv312qnnz/+tl6qt4t9/Oq1RPtVr0VPlrQNLTQCoi+hksWEfpJUVkGpLB5Kwv1kEWIuD963rHy5rFr0slD827f7RSZ6u2jbPpGaa3vVY7erHnv8yG342x+vJdovshZr7DH841SvRd8vTaL97EQfo3qtelzju2quc64rifazY49xIuPYqa0x4x0jPJUgIorkOqEko2bHbldTWzuufsmo+eNvGy2ufrHW9MHQe+Os99r2apM1mbzFkizzdw+O54+s1VZc4yejZsfbrhd/PVpcfZJRs+Nt10v1WvUcr8lxduxyfz+vFm3M45f7a/HENUYyarHGHsM/Tl3X/HG1O5lqdlztEq05z51Rzrn+2O1qamvH1S8ZtXiS6BhB/cJTCSKiSEEnDS/JqNmx29XU1o6rXzJq/vjbRourX6w11yJDJ3l2W1fs8SO2Uce12opr/GTU7Njtamprx9UnGTU7djt/27quxRPXGMmoxRp7DP84dV3zx9XuZKrZcbVLtBbt3GnOn45+dux2NbW14+qXjFo8SXSMoH7hqQQRUaSgk4aXZNTs2O1qamvH1S8ZNX/8baPF1S/WmmuRoX+TIL0wtugnAdn5I2u1Fdf4yajZsdvV1NaOq08yanbsdv62dV2LJ64xklGLNfYY/nHquuaPq93JVLPjapdoTZ9p4yIjMomOEdQvPJUgIooU78fVHau5+jlqduzxg7YRLa5+9rb920+4FhFpEy1RxjDjJFDT7dmLDC8ZuQXI0EVGUUFMyTgsD8ZWqtWK9IH6eFy1DHNZOK4xXTVf7Fo8sfcrrlqU/aqpZsdu52/rum7O/XLVomzLX7O37d++Pb5/G9XGiBgn1D6WfrHWIlKYfzy+mmuMZNRijfN2SUbN2mf/fle/vzTBY5i2UcYwNVc/Vy3BMe04x3DVooyvt4O3yIhYYOgEOco51zvvRj/fH6/5+9mxx/dvIyk1X+yaP9GuT4397O3r95LwVIKIKFLQbyZiiaufq5bs2Nv2bz8ZNX9c7RKpBT2ToV+nzpyDib/8ip9+mRJXJoYTVIsl/r7eeEFjJlr7d4i9//7rEO3yE4lrzGi1oLaxJNp4NcXVvqaxJkyZHMovk+V7zfGaa19OpBZ0+cke7zoF7b+r9u8Q1/67atESaj/NZNvufZELjSjnXHPeTbBmx27nb1vXNVfi6edvqwlPJYiIItkni6CTSrS4+rlqyY69bf/2k1Hzx9UukVrQIiMjrwDPPP8iXn3jTbzfvTvD/PvnAytBdYZJIN0++gRPPPMcJk+byUVGlMTTz99WE55KEBFFsk8WQSeVaHH1c9WSHXvb/u0no+aPq10iNW+RoU/7h+pFSM/Nw+VXXY1x43/E8uXLGYZhmIAsW74SDz7yGIaPHivnUDmfcpERkXj6+dtqwlMJIqJI9snCdUKJp5ZoamNMe4wTGcdObY3pGiNaTRcZ5qMZ9XLz5sZCZOTl4uprr8XWrdtw9OhRhmEYJihHjqJx06YYPmYMMgoL5JxaGF5kHD/f+s+5tRV7/GRtI9bEsy+udkG18FSCiChS0EnDS6K1RFMbY9pjnMg4dmprTNcY0WreIkPfoJd+WC4zi4wcXHPtNbLI2Br8wMowDMMAZpHRRBYZoyMWGeYP9AWcc2sr9jk9WduINfHsi6tdUC08lSAiihR00vCSaC3R1MaY9hgnMo6d2hrTNUa0GhcZycmRI0cCL09GdFu1vb263P9oORn2gfmfGe/Yq+kYdC0yop1zayv2+MnaRqyJZ19c7YJq4akEEVEk+6PsXB9XF1Fz9HPF9VF5rjFd/ezYY/jHsceoaRw7/jETGUNjjxFRi3Jb6za4yKjd6MSkqqoq7kmy1y+oppd70XZevFplZWXc23PF3lZQPZnxtvtHbZ8JRW97L0H1oHjt7ePH6+/9O1r8Y9VGEhlb23v7rwlq48W1yIh2zo0n9mOB//HAPt8HnfOjxTWmK65+8eyL63YJGiM8lSAiimT/lsKfoN9anGgSHTPRfnbsMWprnKB6InGNmSkPiOnyNU0XGElYZPgFtYk3fkFt/qjohP/w4cOoqKiIqNnsy3Vio/3Ky8vNV1fNmwRpzZsI6WUau1888dMxvW0FtU9m9Hbzro/GFtT+ZIwtnlqy4xetpt/rMVBWVobi4uJq7Vzxjke9D73j37sfvZp9mSZZx5k3diLj636WlpbWeN2T/UyGPcaJjGMn0TET7edPvGOEpxJERJGCThpe4j3ZxJJEx0y0nx17jNoaJ6ieSFxjxrfI0Afr+CJTlmoJahNvYh/T3ve6SUF+PgYNGoTU1LSIms1f27FjB5YtWy6LieqLE50g6QJj4cIF2LhxY/iyKhQVFWHFihXHJm7e10Ri0+8rK8qxes0aFBQWRrRNZiplYrpGtlso29Xr7RfU52SMLZ5asuMXrabfV1VWmePrp4kTzUTdbhstep+VlJRg7rx5SE2T41++18s0KSkpmDlzJsaNG4dZs2YhTeqVcsxWXwTE+zMbvX1VVSW2btmClNRUVB0bv+Z4+7Jy5Qr8MH58RN1Ost+TYZ+3T2QcO4mOmWg/f+IdIzyVICKKFHTS8BLvySaWJDpmov3s2GPU1jhB9UTiGjOmRYZMao8ekcnvkbJQjupEOLYAldUS1Cbe4KiMZSWozfFoXSY6cj1COSKTjtBl9oSherzrK/2qdJJUhSq5rFImFVWSI1VSqyo3XyulTaX00a86ZuqBnbjiyquxaqN+Olelaa+X6yJAJzD6fZXMT8x29HaVMQ7s3YVOHdvj7Xc+RFmFtJMGZhvh/Vm3djUeeeRB9Ok7KNS/qgSrly9GqxZtUCH7p9s+otdJ97XyCCqkT5W5fvqsQKXUdd9Dt4F+Ik6Vjm/al5vraSZ7UqvU/ZLLczIPyuSpGbbvSzH7qPUqGTt0m4Vuj1DC18dcJ91nvT4ypt42cpnuu341t7ts86hM/I4eCdUqdV/1e/laod9LctMPokWTxtixd7/5XvvbvNvjhCJX0kRvA/ne7Lddr5XovkoC9zl8+YlcH71twrdPZI7fTyZ6jB27z/Q2l+us19+01eND7g9Tl58lubxKLiuXdpVyHA7s1wv1GzRBaake67IY0PvL/GzomOH73Rx7Om45yssO49dfp+Le+x/G0pXrATmGqyrLkHLoEN56qyuaNmuO5s1b4MUXX8Q777yN1Kxc6Rd6hkOP0aNyXOvPnB4PevweOarHp25Xxw9dF93PcqlX6s+ntNfjvVzbyhj6M1Mq169C2lWU5uPVV17C7N8WhY9rua6mXXn450PbyfdyuV4Ps7jQ66Bjy3UcOrAPHn/mWeexIUUuMuJMvGOEpxJERJGCThqxJN4TUV3F3q+Ted/iqkVdZGzTx1DzQCozBUmp/LvMPEjrRKRSJtCuVPgSrWZfXlPNlaB+up9mIgWZxMi0rkKvikwmqswk+PgkPiJ6PSsP48Ceffht/u+YPWcmtu3ajuJymeDoJL6sGPv3bMeC+XPx64yZWLJyDbLzC81kKX3fBpx97gVYvHG33FalKCopxZYtm81vcRcvWYq0jCyUy0RIJ9mlJYfx+9xZeO/1V3DhBeeicfOXUKITPdnRqgqZQEm79LR0vPpyR5xW7894t9vn0u8oiorS0O/LHrjkwiuxafseHC4rx/59u5B5KBUL5i3EinUbZRsVKMhNx3JZjEybOR2r1q9H4WGdlMm25TqUFBdh19YNmD9nOqbLdVizaQsKZDJZWV6CxXMn49Qzzsb4mQtljGzs3rMXGTIh3LJ5PebMmYWNG9ajrKwEe/fuw6zZc7FsxWoUFpfJYSK3cvlhlBbkYt269Zg5aw6WL1uBApmAyU2OoxWl2LNzI7KyCrFi1WrMmv4rtm7cjLySMrneR7B41s84+9S/YOKMucguiv1lOnFFDuUj5fpVJ8hyW8hxIdNTMwGVm9ZMPo9/PR5vQRJv7Xj0Rynoco3281JTTcYxk3qd7OvEWxcT3oLliPyj6lhCE/QKFMt9vX7dGsyYMR1LlyxHemqWeQah6kgJCouysX7DOsyaNR2/zZiHbTs3oVDuC12I9P3yA9z7WAMclvvnSEUZiuR+XS8L3tmzZmLVqlXIl2O+XI5jHSsj7QDGjByM556rj//vv0/D3MVrzf1dVVGMCRN+xA033oyRo8Zg9uzZGDzoG1x+2aX44ZdZcj/oSwHLsHn7dvw2azIW/L4Aew6ly2Rf968YZSWF2LJhM2bPnINFC3+Xn4cDKJL7sKyqGGl7NyIzPQdrtmp9BtauXIr0wmI5liqwZ+tK/PP8c/HVwJFIzcxFRupBpKQcksX5IsxfukKuk/xsys/N1i0bMGP2HCxc8DsyDu5BsVyfMtn2N199iNsefMTc5hHHUDh6bkzmIsMV+5yerG3YqYvtBY0fnkoQEUWyTyDxJOhkczLE3q+Ted/iqjkWGWZCYx5QZSIhCw2ZsqBMvi+RyJwxMGXhyJKkWrzL7Zp9mb/mrwdtS+PqVy77WSH7rl/L5Lrovut1Mr8RNb+VjZw4mBwpxd5dm/FWlzfQoV0ntGrdEu06tceiZatQXlGF9atX4vVXXkL7tm3QolVrNGneCoOGjUCJTFoy9q7H2X//BxZt2oOK0gL8OPFndO7cGW3atEG7du3w0Sef4qAsHMorq5CXm4MPu72N7m+/jscevheNmndGsS4CZBJ8RCZRxbIo+PqrXrIPrXDrHdfi7fc+M4uM3bvX4elH7sVpfzsHXbt9ivSsTPT4sBt6vP8BOrTtjPc//EQWM6no/dXnss1WaCn736pde4z+bpyMWYoKWSxNnfIzXpHr1LFtK7Ro3hxNW7bGr3N+Q2FhPt5/rQP+47/+jOdadMa6lcvQs+eX+KLXALzx2ito0bIZmjZtjClTJuPDDz9C69Zt8cLzDTBl2iyzgCs/nIfvhg9Fu7bt5bZpizZy+/Tp2we5WfmoKC5El5fa4YsvBuGlV7qgVbMmaN2sBWb9vkgmfJV4o11z/Ok//l80aN5BJo47Qr9dDrp/TiDlct+X6W/ldRIrk9HQszmyQDqqqTILDy/mWRgridSiXe6vxRNvn49W6qK/QlcdZsJrYi0yNFWV5Zjw43h0aN8OrVq1kOOwPT7u8QWys3NQWlaA4SMGo60cl23kOGjTuDXadWiNpRu2mme7+n7RHfc81hDFpWUolgXG8GGD0alDe3MsawYOHIRcmdTrz8SyJQvwSuc2+PyzHvjb6Wdh7pLVZttHJPryqCFDh4XebyP7Xi4Lh7vvugMffdlfFp+lmCsL1zYdOqNzy8ZoJcfh613fx54De1BamocJ479H+zYd0LZ1B9n/5uje7S1s3p2CssrD6P3x27K9r/FS17fQrmVLNG/wLEb9NAVF5RWySPgIf/nv/8aDTzbCzNkL8f3o4Xj77Xfwaqd2aP3S60hLS8XPv86Q26UtWsp1adWyBbq/2QXrt++S46MCg2SRccuDj3KREU5dbC9o/PBUgogokn0CiSdBJ5uTIfZ+ncz7Flct2iJjm0w0zHMAMrGRFFcewfzl6zB14Sr8snA1ZixaddJn+qLV+HXRGkw1kX8vWIFZC5Zj7UZZQOnLLwImDhp9xmbEsAG4+bobMXL4aIweMxL1X3gWPb/uKxOlSgzp3xv1n3kGI0aOMK8xf7VLF1x/8+3IyM2XRcbG8CJjN/Zs34D7H3wY777XzbT75psBePDhR9B/0BDzG+Di4sP4bd5sZKbtR6f2LdC4xUsolsmdPpNxpLIIUyZPQcMGDbF65WI88fQDssj4XBYnR3Ho0Fa0avQsTj/9fPQZNBw5uZm48/ab8K+77sXw4WMwXiaVP4wbg0ceehB9+vTGd+O+Q7cPPsC/7n0Aq9asl4VGETq2a41OHTvgh++/w+iR3+KJJ55Ag6ZtUFRchL49P8B//emvePmdHti2cQ0ef+wJ3HTbPRjQrzdGyWTthhuux0MPP4yvv+6F78aMxeOPPIxnnm9krtO6lUvw8D13oUePjzH2+/Ho9dWX+Nc9/8JPE35BaWEezjvndDz5dHMMGDwU340eifvuvBOtO72K/JJy9Hy/K/7yX/+FV9/5ENv27pe5sxx5AffPiaRcJrnZ6SnYOG8udsyZj92z52Hn3LnYOn8uts//DdvnLTjps032ffO8Odgg+1wok2U5mGXRIceNXD/5x7EFhj6TUVZajLv/dZeZTI+TY6J377544P7HsHHjJmRlp+LpZ56Qyfe7+H7cWIwaPBK333Ez3u/ZT47z0DMZ9zz2IkpKSrH493l48P770POLnjLOD7JQ/AL33nMvps78DfIjgR3btmDlst+Rcmg3Tj/zLMxbugIVsl/63gh9A3VBQb7skiwyKkuwZcNq3HDNNZjw6yxkZxzAo3IsNW/dCT+MGobBQwbLz8jj+GXqZGzatBq33XYLurzyBsZ9N14WNf3x4D234d0Pe6G4rAiP3nMzbrn1HnzWrx/GjRmD5s8/g7sefgoZ+YX4ftRAnHrKKWjYsjOWLl+LN17ugIsuuRz9+/TC0NHfYfO6Vbj73ofQvtNLGD3uewwaOABPPXA3Or3+Lg6Xl2Nwr49x6wOPJ7zIcJ1zayP2+Mnahp262F7Q+KGZBBFRgGgfeadx1pwfc+foZ8Vfs2O3qynV+ln75d83Zz9f7Jor/n52ItpG2S9XTceJZZEhcwgUVRzBmz36osWbPdG061do8navqGnaNcZoWztRav7xG1uJ2J5+H06zrl+juexrM4l+bf7GZ2j9eg/0HvodymQyHzRxMJFFxtCBvXH91dfiqy97Y+KkCfh21LeYMm0mKmUCMn/mVPOswLyFizF18iS89/ab+OvpZ2N3ajoy9m3GOedegCUbd2L8yEE497wL0K//N2aRMXb0KDz22GMy2b8fJTIz854l0teWd+7QTBYZnVEic8RKua3Xrl6EBg0a4KcfJ6CsJB9PPPUA3un2OUrL9eUpeRg34htcfNmNyJP9qZIFyZ233YDOr7yJkvIqVJQXouHzT8tk8hGMHDlKJvtjMXCI7Mv5/0DPXv3Ny7S+HzMCk3/5FfPmz8fP48egwXPP4Oqb7jS/6d+1dZVMFM/Gss07UF6SiydkkfFMg2YoLyuWbZegQ8f2uPX2O2TiWCQLIrmt+n2Nq669CcWy31982gNXX3YJhg4bJoub8bJIG4ZbZKLYtElblBTl4eyzTpHF2hAzkauqKMWn3bvjtrsfQG5xKXZtXo2z6p2OlVu3odQsAmv/mYyj5WXYu2IVRsht9UOnNzFRMqGzTGJflrzyukS/ntwZ+/LrGClfh7zeFQfXbpADRl8aGHp20X7JlC4y9GVxd9x+m9z+jWQBOhjTpk1D/36DzUvdcmVxOnjIQMyaNde8JPCHUeNw5123oFGbV+UYOmIWGXc/2kCOv1K8+2YXXHfddRg2fIS5X4cPH44br78ObTq+KQs3PWb1WaFiZGUexGn16mHekmWh9zeY90poKsxLADfK5L5jm5Zo07wlDmXnYMWSGTjj9DOwfuseVJWVoFTaTJs2HWvWLMOwb7/B5VdciYMHUuUqHpF9Ksbgvp/iiqvvRHp2Oh65R/a1WXtklZTI2BWY+fMPOPOCS7EnLQOF+am48MIL8d3PM8wzLW90aos77nnQLHb0Z2/6hNG4+NKrsHHnHpTJMV9adhjj5Of1nH9cgbScAgz++mPc9sCTCS8yop1zayv2+P5tuB4rXDVXXNvzxzW+sxYwfngqQUQUKeg3E17qumbHbldTXP1qo+aKv58dV9tYa84/xrdtmywv9H/yWCrRN1ROmvkbRk2Zg5FTf8OIX38PzEjJqKknnpG+VNuOfh+O1qL1GyX7OWrqPPn3fBP99+jJszB7ySrz8qmgiYNGn8nYsXUdXmrfCY889BgeefRhmczIJG20LE6KD2P6lAno9OpbaNu5Czq1bYmGzzyGP/2tHnak6CJjiywyzseyDTvwZfc3cfa556Flm/Zo3bo12rVqgQYvPI8GjZqY93fo7ar05VmdOjaVRUYnlMqFJcUykW/XFDdcfz2GDhmK0SOH4tobLsdjTzTE1F/nyoQrFxNGD8HFl9+CYu1fmS+LjOvwydcDzPVCVQFuuuYy3Hb7feblTC31ZTJtW+GhRx/DF/0GofhwPr4dPADtZbLarkNnvNK2Ge6/42Zcet2tKJVJ6v5d61HvrLOxdodO/PJkkfE43njvY9lPmUjKbfPOe+/i6edekNtKtiWXTRo9FFdccwMKK4+al+RccemFaKUvQZG0bd0cTz3zJF5++S0cLsjFOWefhvGTZsp+6iS4HIP79cWNt94li4wS7NuxCWefcQbW7dpt3j9jJsuWoPsq3lRVlCNTJthLf56CFRN+xlrJGsnqiZOwetJP/xZZ9cNPWPnjFCz76Rfk70uRGX7olwHlkiN6VIUXGZpymbiPHTsazz37DB586G48U/8ZvNblTfNJZTm5Gej5xefo0OFls3Ds2KIDrpbj5nlZ7FbKIqPPl/pyqRdlUVqC5556FFdddTVate2A5voyuDat8cxTT+DVtz4wx2yVvmzraAmysw7JIuN0zF+8THcLVfpslBwjFTKJ/23uTPMSw3aSLes3obiyAlMnDcF5fz8PRXLgHpXvy4+WyfaKpH0BPvzwXTwiC1xZI5hXhOFoBVYvno6zz7kM+w7uxSP33Yb3PvwSRXqekoXMit9n4rRz/okdh1JRWpyDiy6+BOOnzjEvTXurc2s8+XwTlMniVZ9hGdnnY9x19/3IKZN901+mVJVi28bl+PMp52Dn/hQM+foT3Hp/4ouMaOfc2oo9vn8bidZciaefq128tfBUgogoUtBJw0td1+zY7WqKq19t1Fzx97PjahtrzbXI2CaLjBAz2zMPtmXySF8s32r0vQ5BqZToJ8OcaEKfduTFvx19r0Uo/u1V7yeTLJmY6IS2VCYSZZJSmfRUmDeVyuRH2gRGFxlb1uH3ufMxc8Ys9O3XGw0av4gbbrkTaQcP4KG7b8ELTVtj2JhxmP7LRAzt94V5JmN7SgbS9281i4zlG7bj296f4J8XXYKff/kVc+fNxW9zZmD4sKHmt8FlZmIYvnWPLTI6yv4dRaFMVNq1aYyGL76A9u3ayUS9Gc7+ez1cdc2d+OSzPuaZjJ/GDsVFV9yCwzqCfH/nbdfi076DUayTsao8PHDnzXj+xZaYI9dh7txZmDlrOr7o3QczFyzB1k3rcM3ll6LLux9g9PfjMW/6JLzesRUuv+FOuW+PYN+uDbLIOAvrt+/BkdJcPCkTvXc+7GleX6+3zXvvd0P9518M7b0sFCaPHozLr74eBXKdXu3yCm69+QZMnzkDs+fOwfy509H/m374YfxkFJtnMk7DBFnolR7V90VUYOiAfrhRbtccWWTs2b4ZZ515BtabRYaMrRNlS+B9FWf0fq+QCXG5vuFYX74j+6DvE9D3OeiCyUQnzHa8y2urZl8eb02+VpVXoLKs0qRKZuDeJ02Fnhk7vsDQ6Ju+Fy9aYPL9uJHo0eMjXHvNjfjss8/l2JiBSy+9BJ9//jV+/HE85k6bgyeffhjPN+90bJGhb/wuKylG62YNcc+992Ha7LmYNW8+5sl9O6BPL3w/aao5Zqtk344eKUZOVgpOP/0M/LZohdy2+gZ1ua2LCzBx/Hdo0vAFvP3Ou9i8bbt5832JHE9zZ46WY+IsHMooNIuMMvlZmDltCmb8OhG9+3yBm2+9AwWHy2R8vf/LMfXHofjnhdcgNSMFD9xzG97/uDeK9HrLwmHlAllknP0P+TlMk4VKLi665BL8qIsM6fxWp1Z4umELsyCqlJ//ySP6yHnuBuzNzpfFmb4Xp1R+Dibi1LP+gYPp2Rj89ae47QQWGX/kezISrbkSTz9Xu3hr4akEEVGkoJOGl7qu2bHb1RRXv9qoueLvZ8fVNtaac5GxVRYZZgask70j8n+ZFMsELfQpTaEJTVCCHoxrI0Hb8hLUXiOzFvka+shdndIfkUmX+ehWM4GL/sZv/VSo70YOQef27bHgt9+wbPkyvPfBB7hcJmcH9+7GhWefildffwPLVq2SydYsdGjbCv/7T6dhy75DSNm/C+ec83es2rAZa5b+jquuvgYDBg3CylUr8ftvc9C5U0d8881A8+lS5pezkiMyce/UsSWatmgnE9+jKC+twNo1y7Fk8QIsXbIAC3+fjVtvv9ksQlav2yzXoxQ/jx+Nc8+/GCvWrUdJUS7uuO0m9Ow9EKWVch0qi/HVJx/inrvvx9SpU7F6lf69g5/wQuMm+G3ZKqxYtghnnPIXDBw6zHzK0y8/T8DD99+Hi668GSUyWTuwZyvOOutMjPvxJ2SmH8ITTzyFrh98at7IC7k935VFxjMvNDQLOZ2cTxwzBFdcfQPyK45gyuSfcc2Vl+G70SNku8sxc+avaN6yBcaP/xklhw/j7LPPxM9TZpiXZel7LgYP6I9bZCKZL4uMvbt2ol69ehg3cRKy8/Lkvqj9RYb56Fq57c2njMlxrf8LvWRNtqWTdYl+tXPsI2Oty2qq2ZfXdk1vd/2YWfPJTjqRl3Kojc7Ej0c/4CAvLxdtWrfCwIHfYMWKxXJ/TMedd/wL3d/vjrHfjZb7+Sz8MuVXrF69CuPGfo+rr70Sz77YDBXlVej15Sd44LGnUSoLlbH6Xpwbb8TYcT9g5Zo1mPbrNDRv0gQTf51pPlihqkp+zqoOIydTFxlnYt6C5XKZvkyqUhaas3DDtVejSeOG5pPMVq9dh7Wr12H/wf3Yt3c9rpXzzac9+2HVipWygJmFhx96EL2+7oklS37DJZdejIGDhmDV6rXm7288/9TDaNqsDQrlfHX/PXeje48vQ89KyrZWLZqO088+3ywyiovzcbX0/azn1zggi//XX+qA+g0ah1/CVYntaxbjqquuwcdf9cXSlcsxb95MNGv4PB5/+nnzaVoDvv4Cd9z3sNyscptHid7mXGRExtUu3lp4KkFEFMk+gcSToJPNyRB7v+LZt0T71UWif7pU8F/8rmliXxeJffvhCWTUBPWR8WUyPX/WNDz39JNo1aI5OnTshIZNW+Dzr/uiqKgA7772Eh576H60b9cWnTq/ZF5C8s/LrsHK9Ztx8MABXHfd9diwcSMOy+35ySef4IUXXkCHDh3QUibbzz77rPk4W/uTk3SC9vbbb+CVV7ugXCZ3smtyudZlISQLnsryYjRr3gI9vuhjJlQ6QV4tC4VbbrpJ+ryOQ4dS8eSTT2PQoGGorAz93YHdO7aZ1743adjAvDylYaPGaN2+I7bs3ofU1ENo0uAZPP/s0+jYsYOkExo1aYlrbrwThbLPORkpeOrxR/FigwZYsHARGjZpjk++0mdQ9Lf9pfj088/QUsYyn9Yli7UpE77Dv+57CAXlR5CdlYW3uryMhs8+iY7tWqFxk0Z4sWFjLF++SiZ+ZTKhvB6zZs0xr7Gvkgn/qFGj8PjjT+BwcTEyMzLw8MMPS/tGWLFypbke9v1SK5GJoYnrcu/f9mX+didSsy9PoOb9DNb0s6i3n77pulu3bqhfvz7ayfGqL3Nq0qQpli5dis2bN+HRRx9Fo0aN0KlTJ3OMPvf8c5LnzV+81oVJQ6mVlh5GWloKXnutC158sSHat+8gfZqgUcMmWC2LaV3sHKmURUaFLjJSceVVV2PB0pVmIa1/SPKNN17HOWefJdttIn3bm+i2Jvw0ARUVZRgyZIj8XDwvP0/t5Thvbo7FDRs3oagwB5993B3P1n8K7Tt0QtPmbdHwxUZYvHip+QCG559rgF69+skxKNdXFlRrl8/GVTfciO1pmSgtK0Gnpi/iqUcexfeTZspt8D7ayXb1Ax/0I3f1Z7NXr154uv6zaCu3i/5sNnyxAWbNnoMKqQ8dPBj1n30u8Hb1Ijd+9JdL+c6z/w75ox+n/NvXhKcSRESRgk4kscQ+yQTV/6jY+xXPviXary4S7yLjf0SqKsyblBf9Pg9Dhw5G/wEDMXnqNKRn55rXc+/bvR1jR49E/359Mf7HH7Fp63YMHzUWe/YfQF5eHkaMGIH09HQzycvMzDTPJvTv3x/ffvutmdzpX0W2t6evZ583bw7mzJEJTrk+06KLDK1VyeStFEfKSzD112lYqB+haxYZR1GYl40fx30v+zcMWVnZmDBhItasWWsmUfoa9MryUuzatsl8glPfPr3x/ffjsGPPXpTK5F4nfhvWrsSIYUMwYMAATJs+A2s3bsaQ4aNlEVWIipIi86lXAwb0x7oNG/HzL9OwSBYJ5nX3suhZLNfhl5mzQ/si13HHlvUYO248DlfIdisqkLJ/Nyb/9D2+6d8Hw0cMx9p162WbFSbDh4/Azp27zGJIF1obNmyQfZ9g9qmsrMzcBt988405/pKyyPgfFPO3MOQ21L+2PWnSJHMMDhs2zPwlb729Q39JfiEGy4Ra/0r9vHnzsHr1avMhBXpf6L/1o4rL5fjT+/7Agf0YP348+vbtJ4vD0Vi/fmPoeNL7UhYLRyqK5ecmH0OHfYu9svCtkMt1nB/lZ6Rv377o168f+vTpc+zfCxYsMPtXUFBgFt5m/+RnZK0uXCqqZP9LkZOdiqm/TJJjcSCGfjtajvF1ZoGhx8/kyVPkuuhiVI75qkqkHdyKIaNGyrms2DxbsXbpbxgs25mzaBV+X7Dw2OJeP0pXr3tubq55I/zAgQPNz6z+7Q9dXOnttnbtWkycODHwdvXCRUbtxr99TXgqQUQUKehEEkvsk0xQ/Y+KvV/x7Fui/eoiXGQE5IhMbqv0U5vKZAIjExqZCJm/rK2TaqlXVOpfydaJTmgSp7/51Mv03xq9XCcz9vc6qbG/t7enbSvD/UN/2dhbZMi/9f0CleWhCVuVbFtquogI7Z+OqX1DY4ai25DLKvRvFOgfyCuTbZeF2sj+6xuqzTZ0HyXmbxfI9svl+mj05WTaT5/N0Zq5btJeX8alE01dgOlvqMtkH8plX3SfdV/Mb63NS5F0wlkqG9G/4SCXy20Z+ovh4f2S/dBxzXW1bqPQbXD8NtXvNfbtxMQX7/b1blPvdrVvX+82139794vdPnSZHmf6VY4HPSYkoWNO+sgxoPe9+WvuuiCWtroIMC/lMvd36BjzxvO25/+3vS+hBYa21/fLyJhH9JjTnzPdR2/fQvvv9TUfd1xVZP7GRYn+nOr3lcWoKitFaVVoH7223gLL3r5Xs79qLeh29eJaZASda0/2/NGPU/7ta8JTCSKiSM6Pq3NGTnDhuPrFU3PF7ufO8f3y75u/bbWa9dF89sfzmVqCscfwjxNrTb/nIiMoOsvX36J7ExhJaE5hnkWQubT8O9TW1GRio+/z0N+meu29sY71ty6LllAbL+HL9TKZMGlNt232Q/6jH0+q+xfq533V7XgTJrlMFwwm3j6E9j909aS9Ri40ffW66p/D1jEj+mldtysdzfe62AqNpbeDDui1OSqTORlYIpM3Gcu8IV86eJM3b39D4x6/zNt/ux1z4gndzqEo+7a1a3Yfjd4Px796x5p3v2lfiR4/4eNR/mPu89Cx4x2rx7dhj+19H1Qzl4cXEN4xqV9NzRx+0Y4PueyILKzlf/qR29pG3ySv79UwP6+yP9pOL/eOMS+RYx3fR1f0ykddZITPr/5zrnfejVazY7erKa5+MdcSfJyy2/nbxlfT2616wlMJIqJI9m8kYvmthRd/Wzuudq6aK3Y/V4L6enG1jacWa+wx/OPEWovt06VCgh5kY4lfUJug+MVaq91EmWjoNkObNt/rxDwU98TEFlnXy7S/TNT07fXm33qZd7m/vV5WU7x2/r4ab2z5j6GTULttTf38kf+YyaZ+E+or/zUfrXrk2P5ES9B2ZByfoDYnY2xB9T8qfrHV9P7xFhnefaV1iRwyx9vZ7f2X1ZxqvAWB/M8cP+HjMnS5/vt4ZA/C8S7z2hwfO/L72onuT9SXS0U555rzrqNmx25XU1z9klGzY7fzt42nFpTwVIKIKJLrhGLX/PG3teNq56q5YvdzJaivF1fbeGqxxh7DP06sNS4yosfMlatdpjOqcGRCI/+otm3XG3C92KrX9HuNTIZQEYqZGMlluslwO2/7x/vpv0O/YfZHJ/bRroN+DU3cQmOF90gb6/8d/cwX89XcBOF/62Wm0xH5h3zVPvqt/gZZl0yhRUbwfnr7EBS/oDYnY2xB9T8qfrHV9P6JssjQbtb9Zx839uWxpJrwswjyX/OshGw51MZcbh87srD3DkRznOk/tZ3ub6ivjgGz//HtTyzRbUVbZLg+XSra+dgfu11NcfVLRs2O3c7fNp5aUMJTCSKiSK4Til3zx9/Wjqudq+aK3c+VoL5eXG3jqcUaewz/OLHWQosMuVyiT19n6lPWebmyyLjO/DE+fXz2EvQgG0vsMeIZx9XPVauthCZMx8cOza69hJ618LZt5jXheO2DEn2f5XsdTv4TmtB5kyLvcq9/aPvH++m/q0+6vBxfZAT115q2C41Vfb+866Hx9wv/U756czvvMrPAMC+V0j6hMY4n+n56+xAUe79C+xbc7mTLybrP9n759y16zbvv9Kt3X2k9lNBxEWobOm688aLfr0Gptn1vkSExL3Xy2gQtMo7FW2ToMRj6+fH6JmuRoZ/41bhpU4yQRUaWLDIyzSIjvNCIcs41511HzY7drqa4+iWjZsdu528bTy0o4akEEVGkoJNGLIn3RFRXsffrZNu3RBP6zZtcN+9rXgGuvOZ6TJ85Czt27Die7b4ku+aPq12d17ZXr9up1s6XmGu+8avVrNiXm5r2Cyei5o+1DVe7WqtF2Td/Pzt2O3/bk6nmj6udq+aKq1+iNTt2O3/buqjZsdv529rHUdRjSWvW5dVq4USr2ZfXUNu2bQeeeuoZjBr7HbLzC5BVEEqm5g98nLC3XVvbT8aY/gSNH55KEBFFsk8g8SToZHMyxN6vk23fEo23yLBz/c23oXGzFujcufOxdPLSKZRaq4Uv99f8MW30q+/yGmtWklGz919TrV2Sa/bl8dSq7X+4fqydHd84dVE7lnC9WtuTtHYs4cuqtYujZmJfbtVc/SJq4ctrqpmEL7fbmbaumpXaqtnx72Nd1uzLa6p1fukVXHPt9fj+xwnHFhm6wNCXTv2RjxP2tmtr+8kY05+g8cNTCSKiSPYJJJ4EnWxOhtj7dbLtW6IJWmR82ac/3vvgI3Tr/oGV7r7IZR+EU61dLSViXGvbrlq1y2uKq5+rZsduJ/FuE7OPvpqrX7WaK4n00dj9/HG1s2vJiH97Vqrdlv623mVx1qqNV1uxxjepoXZsH/w1V7zxTiRB44YTcZvY9TqoebdJ0O3iqlUbx1Wz46rFETlHvidfl69eg2zzcqnQAoOLjMQSNH54KkFEFMn/EXV2nB9lF+Vj9GqKa8xYY4/hH8f+aD3zZulqNVe/6LV44hojkZp+by8uMvMKTVKzcpGSlYPUbDvZ1ZIml6XlhFK9Xe3EjK1fw6m2bUctaKzocfVz1ezY7cL7dux2qV5z9atecyWRPhq7X/VEvy39tWSk+vbs2Ldl5L65xoles8ervetkb1sTvWa2G94Hf80de8xEEzRuKPZtErpd7LprnNqpHbtfAm4XV636OK6aHVctjmRlSbKRkZcnC4x8OZ8WyHk1lEQfw2KNfU6POK9b2/Zv39XPFddjnz+u8Z21gH0OTyWIiCLZv6XwJ+i3FrHUXEm0nx17jHjGcfVz1eKJa4xEa/Yiw46+R0M/LSVa9E3i0eJql+yaP7G2iyeuMV21WGOPEc84ifTRuPrZNX9c7WKtuZJoP1f8Y9pxtY2n5kqi/ezYY/jHcdVcSbRfbcW1bVct1rjGSKRm3uRdUP0lUrq4SCuSrxLXObc2Yo/v30aitdqKa/x4a+GpBBFRJPsE4k/QCSWWmiuJ9rNjjxHPOK5+rlo8cY2RaC1ogaHRRYb9WyZ/7N86+eNql+yaP7G2iyeuMV21WGOPEc84ifTRuPrZNX9c7WKtuZJoP1f8Y9pxtY2n5kqi/ezYY/jHcdVcSbRfbcW1bVct1rjGSKSmv4kPWmB4cZ1zayP2+P5tJFqrrbjGj7cWnkoQEUWSk0SPqCkqPp54aq4k2s+OPUY847j6uWrxxDVGgrWsKNFamrSPlmpj+uJql+yaP7G2iyeuMV21WGOPEc84ifTRuPrZNX9c7WKtuZJoP1f8Y9pxtY2n5kqi/ezYY/jHcdVcSbRfbcW1bVct1rjGSKym58kCuTwUWVhUi93Pf86tldjj+7eRaK224ho/zlp4KkFERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERERAn7X//r/weSjeDEZJtVygAAAABJRU5ErkJggg==" alt="" class="stl_34" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.19em;">comparison biases in time in the treatment group, which could be the result of non- &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">treatment related time trends (Li et al., 2012). &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.02em;">This technique estimates the effect of a specific public policy or treatment by comparing &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.05em;">changes in outcomes over time between a</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;measure</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;applied</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;to a group of</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;study units</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;(the &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">intervention group) and a group of study units that it is not, called a control group. &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.04em;">This difference-in-difference design (DID) will seek to compare sales before and after the &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.27em;">implementation of raising VAT from 12% to 14% for the cantons unaffected by the &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.09em;">earthquake, regardless of the number of inhabitants since</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;other factors</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;that change</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;over &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">time can affect sales and confuse a simple before and after policy comparison. The spurious &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">effect due to secular trends will be removed using a DID model (Donald &amp; Lang, 2007). The &nbsp;</span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.04em;">DID met<span class="stl_09">hod</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;is</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;based</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;identifying a</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;contro<span class="stl_09">l</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;group that</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;(1) does</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;not</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;have</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;a</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;VAT</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;increase &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.17em;">and (2) experiences</span><span class="stl_26" style="word-spacing:0.18em;">&nbsp;the same or parallel secular trends in sales of products with</span><span class="stl_26" style="word-spacing:0.19em;">&nbsp;and &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">without VAT (see Figure 1). &nbsp;</span></div>
					<div class="stl_01" style="top: 56.2899em; left:8.4799em;"><span class="stl_27" style="word-spacing:-0.04em;">Figure 1. </span><span class="stl_26" style="word-spacing:-0.05em;">The trends of sales of treatment (VAT 14%) and control (VAT 12%). &nbsp;</span></div>
					<div class="stl_01" style="top: 59.1499em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.04em;">The effect of VAT on sales was estimated as the difference between the change in income &nbsp;</span></div>
					<div class="stl_01" style="top: 60.9999em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">before a<span class="stl_09">nd</span></span><span class="stl_26 stl_21" style="word-spacing:0em;">&nbsp;afte<span class="stl_09">r</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;the introdu<span class="stl_09">ction</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;the</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;tax increas<span class="stl_09">e in</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;the</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;treatment <span class="stl_09">group</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;(i.e.<span class="stl_09">,</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;actua<span class="stl_09">l &nbsp;</span></span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">35 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,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" alt="" class="stl_35" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.12em;">effect of VAT) and the change in income before and after VAT with</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;no</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;increase in</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">control group (i.e., only secular trends in outcome). &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.91em;"><span class="stl_26" style="word-spacing:0.01em;">The DID</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;estima<span class="stl_09">te</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;is</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;unbias<span class="stl_09">ed</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;when</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;trends in canton sales due</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;to unobserved</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;factors</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;in &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">the control group are the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;same as</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;they would have</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;been</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;treatment-eligible group</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;if &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">the eligible group had not been exposed. to politics (Angrist &amp; Pischke, 2009). The control &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.08em;">group should ideally be like</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;the qualified group, except</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;for the eligibility</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;characteristics. &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">The parallel</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;prior</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;trends</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;test arises</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;naturally in</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;potential</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;treatment</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;approach</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;DiD, &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">which assumes we can write possible outcomes for a group (Macas-Acosta et al., 2022). &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:5.91em;"><span class="stl_26" style="word-spacing:0.03em;">To correct this, a</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;DD</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;could be</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;estimated</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;for</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;affected group</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;(sales</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;with</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;VAT)</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;a &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">DD for the non-affected group (sales without VAT). The triple diff<span class="stl_09">erence estimator (DDD) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">is then calculated</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;as the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;difference</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;DD</span><span class="stl_26 stl_21" style="word-spacing:0.04em;">&nbsp;estimators comp<span class="stl_09">rising</span></span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;interaction</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">multiplication of the dummy variables (iva*after*tax). With this situation, the assumption &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">of identification changes since</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;now</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;the difference in</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;change</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;in the time between</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 30.4399em; left:4.72em;"><span class="stl_26" style="word-spacing:0.34em;">treated and control groups that correspond to the sales that pay VAT is a good &nbsp;</span></div>
					<div class="stl_01" style="top: 32.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">counterfactual of the difference in the change in the time between the group treaty and rule &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">that fits sales that do NOT pay VAT (see figure 2). &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0999em; left:8.76em;"><span class="stl_27" style="word-spacing:-0.04em;">Figure 2. </span><span class="stl_26" style="word-spacing:-0.05em;">The trends of sales of treatment (VAT 0%) and control (VAT 0%). &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">36 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:5.9em;"><span class="stl_26" style="word-spacing:-0.01em;">This way, possible results could be found, and various specifications could be applied as &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">double differences</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;but</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;with</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;control varia<span class="stl_09">bles</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;suc<span class="stl_09">h</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;as</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;time<span class="stl_09">,</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;province, trend,<span class="stl_09">&nbsp;and</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;the<span class="stl_09">n</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;tripl<span class="stl_09">e &nbsp;</span></span></div>
					<div class="stl_01" style="top: 10.14em; left:4.72em;"><span class="stl_26" style="word-spacing:0.05em;">difference. In addition, there is</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;a</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;double contrast between</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;goods</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;that pay</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;and do</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;not</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;pay &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.12em;">VAT only</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;in cantons outside</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;of Esmeraldas and Manabí. Thus, it is also determined</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;its &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">robustness to these specifications. &nbsp;</span></div>
					<div class="stl_01" style="top: 16.6731em; left:5.91em;"><span class="stl_25">1</span></div>
					<div class="stl_01" style="top: 16.6731em; left:6.31em;"><span class="stl_25 stl_09" style="word-spacing:0.06em;">.2. Variables &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6599em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.02em;">The event is the VAT increase from 12 to 14% that was appl<span class="stl_09">ied in May 2016, but only to &nbsp;</span></span></div>
					<div class="stl_01" style="top: 20.5099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.07em;">the cantons of the provinces unaffected by</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;the earthquake, which</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;became the</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;treatment. &nbsp;</span></div>
					<div class="stl_01" style="top: 22.3499em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">The cant<span class="stl_09">ons</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;two</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;regio<span class="stl_09">ns</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;affect<span class="stl_09">ed</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;by</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;quake w<span class="stl_09">ill</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;not incre<span class="stl_09">ase</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;so</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;tha<span class="stl_09">t</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;the<span class="stl_09">y</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;wil<span class="stl_09">l</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;be &nbsp;</span></div>
					<div class="stl_01" style="top: 24.1999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.07em;">under control. &nbsp;</span></div>
					<div class="stl_01" style="top: 26.0499em; left:5.91em;"><span class="stl_26" style="word-spacing:0.18em;">Sales without VAT remain the same in all country cantons since they are essential &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">products. The study focuses on a single period (cross-section). &nbsp;</span></div>
					<div class="stl_01" style="top: 29.7399em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.05em;">The following variables are identified in the investigation: &nbsp;</span></div>
					<div class="stl_01" style="top: 31.5799em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Per capita sales in dollars that are made with the Value Added Tax (VAT) of 12% &nbsp;</span></div>
					<div class="stl_01" style="top: 33.4299em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Per capita sales in dollars that are made with the Value Added Tax (VAT) of 14% &nbsp;</span></div>
					<div class="stl_01" style="top: 35.2699em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">The per capita sales in dollars made without the Value Added Tax (VAT) is 0%. &nbsp;</span></div>
					<div class="stl_01" style="top: 37.12em; left:7.67em;"><span class="stl_26" style="word-spacing:0.01em;">A dummy</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;variab<span class="stl_09">le</span></span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;identify</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;event</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;the application</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;VAT</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;increase</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;from &nbsp;</span></div>
					<div class="stl_01" style="top: 38.9699em; left:7.67em;"><span class="stl_26">1</span></div>
					<div class="stl_01" style="top: 38.9699em; left:8.04em;"><span class="stl_26 stl_09" style="word-spacing:-0.01em;">2 to 14% &nbsp;</span></div>
					<div class="stl_01" style="top: 40.8099em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Generate a temporary variable for the panel: gen month_year = ym(year, month) &nbsp;</span></div>
					<div class="stl_01" style="top: 42.6499em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Generate a variable ID Panel: gen canton_prov = province*1000+canton &nbsp;</span></div>
					<div class="stl_01" style="top: 44.4999em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Generate a post VAT increase: gen after = month_year&gt;tm(2016may) &nbsp;</span></div>
					<div class="stl_01" style="top: 46.3499em; left:7.67em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">Generate<span class="stl_09">&nbsp;a</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;binary varia<span class="stl_09">ble:</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;1</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;if</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;VAT</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;increas<span class="stl_09">ed</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;in a</span><span class="stl_26" style="word-spacing:-0.01em;">&nbsp;non-affected</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;province</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;0</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;only &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1899em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">for Esmeraldas and Manabí: gen tax = 1 &nbsp;</span></div>
					<div class="stl_01" style="top: 50.0399em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Generate a logarithm of sales per capita: lsales = log(sales) &nbsp;</span></div>
					<div class="stl_01" style="top: 51.8799em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">In addition, create an Interaction between the generated variables: &nbsp;</span></div>
					<div class="stl_01" style="top: 53.7299em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">gen ddd = vat*after*tax &nbsp;</span></div>
					<div class="stl_01" style="top: 55.5699em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">gene d1 = after*tax &nbsp;</span></div>
					<div class="stl_01" style="top: 57.4199em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">gen d2 = vat*after &nbsp;</span></div>
					<div class="stl_01" style="top: 59.2699em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">gen d3 = vat*tax &nbsp;</span></div>
					<div class="stl_01" style="top: 61.1099em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Generate a leading indicator of taxes (leading indicators - tax) &nbsp;</span></div>
					<div class="stl_01" style="top: 62.9599em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.06em;">gen month1 = month_year17*tax &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">37 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.06em;">gen month2 = month_year16*tax &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Generate a leading indicator of VAT (leading indicators - VAT) &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.06em;">gen month1 = month_year17*vat &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.06em;">gen month2 = month_year16*vat &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:7.67em;"><span class="stl_26" style="word-spacing:-0.05em;">Generate a trend variable by province: tab province, gen(prov) &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:5.9em;"><span class="stl_26" style="word-spacing:0.05em;">The potential problems that</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;can</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;be</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;identified could be</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;generated if people</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;who live</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;in &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">nearby cantons</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;and who</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;have the VAT increase can</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;move</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;a</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;city</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;that</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;does not have</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26 stl_21">measure<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 22.2031em; left:5.91em;"><span class="stl_25">1</span></div>
					<div class="stl_01" style="top: 22.2031em; left:6.31em;"><span class="stl_25 stl_09" style="word-spacing:0.03em;">.3. Empirical Model &nbsp;</span></div>
					<div class="stl_01" style="top: 24.1999em; left:5.91em;"><span class="stl_26" style="word-spacing:0.2em;">This section explains the methodology used to verify the hypothesis that the VAT &nbsp;</span></div>
					<div class="stl_01" style="top: 26.0499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">increase impacts sales. In the first instance, three equations were structured, each with four &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8899em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.04em;">models t<span class="stl_09">hat</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;will allow for the best strategy</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;to</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;determi<span class="stl_09">ne</span></span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;most efficient</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;and</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;consiste<span class="stl_09">nt &nbsp;</span></span></div>
					<div class="stl_01" style="top: 29.7399em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">coefficients. The first</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;equation</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;tries</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;to analyze a</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;difference</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;between the control</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;(Manabí &nbsp;</span></div>
					<div class="stl_01" style="top: 31.5799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">and Esmeraldas) vs. the treatment (rest of the country) on the VAT increase but in different &nbsp;</span></div>
					<div class="stl_01" style="top: 33.4299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">models starting with effects of time, province, and trend with the province. The objective is &nbsp;</span></div>
					<div class="stl_01" style="top: 35.2699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">to obtain the coefficient d1. &nbsp;</span></div>
					<div class="stl_01" style="top: 38.9087em; left:13.57em;"><span class="stl_36">ꢀ</span></div>
					<div class="stl_01" style="top: 38.9087em; left:13.91em;"><span class="stl_36" style="word-spacing:0.55em;">ꢁꢂꢀꢃꢁ =</span><span class="stl_36" style="word-spacing:0em;">&nbsp;ꢆ +</span><span class="stl_36" style="word-spacing:-0.02em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢂꢈꢅꢃꢉ</span><span class="stl_36" style="word-spacing:0.5em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.17em;">&nbsp;ꢅꢂꢊ</span><span class="stl_36" style="word-spacing:0.5em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.17em;">&nbsp;ꢋ</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢌ</span><span class="stl_36" style="word-spacing:1.01em;">&nbsp;</span><span class="stl_26" style="word-spacing:1.01em;">(1) &nbsp;</span></div>
					<div class="stl_01" style="top: 39.4415em; left:16.4em;"><span class="stl_37" style="word-spacing:5.15em;">ꢄꢅ 1</span><span class="stl_37" style="word-spacing:3.38em;">&nbsp;ꢄꢅ</span><span class="stl_37" style="word-spacing:2.39em;">&nbsp;2</span><span class="stl_37" style="word-spacing:1.94em;">&nbsp;ꢄꢅ</span><span class="stl_37" style="word-spacing:2.39em;">&nbsp;3</span><span class="stl_37" style="word-spacing:0.63em;">&nbsp;1</span><span class="stl_37" style="word-spacing:2.3em;">&nbsp;ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 42.7299em; left:5.91em;"><span class="stl_26" style="word-spacing:0.16em;">The second equation tries to analyze a difference between the control (Manabí and &nbsp;</span></div>
					<div class="stl_01" style="top: 44.5799em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.04em;">Esmeraldas)<span class="stl_09">&nbsp;and</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;treatment (rest</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the country)</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;on</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;those</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;who pay</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;VAT and</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;thos<span class="stl_09">e &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.4199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.11em;">who pay 0% of the tax but in different</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;models</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;starting with time</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;effects,</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;province,</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;and &nbsp;</span></div>
					<div class="stl_01" style="top: 48.2699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.07em;">trend with the province. The objective is to obtain the coefficient</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;d2.</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;Equation 3 is</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;then &nbsp;</span></div>
					<div class="stl_01" style="top: 50.1099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">carried out to get the global development of the impact of tax measures globally. &nbsp;</span></div>
					<div class="stl_01" style="top: 53.7487em; left:13.49em;"><span class="stl_36">ꢀ</span></div>
					<div class="stl_01" style="top: 53.7487em; left:13.83em;"><span class="stl_36" style="word-spacing:0.55em;">ꢁꢂꢀꢃꢁ =</span><span class="stl_36" style="word-spacing:0em;">&nbsp;ꢆ +</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢍꢎꢏ</span><span class="stl_36" style="word-spacing:0.51em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢂꢈꢅꢃꢉ</span><span class="stl_36" style="word-spacing:0.51em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.17em;">&nbsp;ꢋ</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢌ</span><span class="stl_36" style="word-spacing:0.63em;">&nbsp;</span><span class="stl_26" style="word-spacing:0.63em;">(2) &nbsp;</span></div>
					<div class="stl_01" style="top: 54.2815em; left:16.31em;"><span class="stl_37" style="word-spacing:5.16em;">ꢄꢅ 1</span><span class="stl_37" style="word-spacing:2.44em;">&nbsp;ꢄꢅ 2</span><span class="stl_37" style="word-spacing:3.37em;">&nbsp;ꢄꢅ</span><span class="stl_37" style="word-spacing:2.39em;">&nbsp;3</span><span class="stl_37" style="word-spacing:0.63em;">&nbsp;2</span><span class="stl_37" style="word-spacing:2.32em;">&nbsp;ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 57.5188em; left:6.45em;"><span class="stl_36">ꢀ</span></div>
					<div class="stl_01" style="top: 57.5188em; left:6.79em;"><span class="stl_36" style="word-spacing:0.55em;">ꢁꢂꢀꢃꢁ =</span><span class="stl_36" style="word-spacing:0em;">&nbsp;ꢆ +</span><span class="stl_36" style="word-spacing:-0.02em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢍꢎꢏ</span><span class="stl_36" style="word-spacing:0.51em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢂꢈꢅꢃꢉ</span><span class="stl_36" style="word-spacing:0.51em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢅꢂꢊ</span><span class="stl_36" style="word-spacing:0.5em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.17em;">&nbsp;ꢋ</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.17em;">&nbsp;ꢋ</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.17em;">&nbsp;ꢋ</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢋꢋꢋ</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢌ &nbsp;</span></div>
					<div class="stl_01" style="top: 58.0514em; left:9.2799em;"><span class="stl_37" style="word-spacing:5.15em;">ꢄꢅ 1</span><span class="stl_37" style="word-spacing:5.85em;">&nbsp;2</span><span class="stl_37" style="word-spacing:6.73em;">&nbsp;3</span><span class="stl_37" style="word-spacing:1.94em;">&nbsp;ꢄꢅ</span><span class="stl_37" style="word-spacing:2.39em;">&nbsp;4</span><span class="stl_37" style="word-spacing:0.63em;">&nbsp;1</span><span class="stl_37" style="word-spacing:3.83em;">&nbsp;2</span><span class="stl_37" style="word-spacing:2.39em;">&nbsp;6</span><span class="stl_37" style="word-spacing:2.39em;">&nbsp;3 &nbsp;</span></div>
					<div class="stl_01" style="top: 58.0415em; left:16.32em;"><span class="stl_37" style="word-spacing:6.59em;">ꢄꢅ ꢄꢅ</span><span class="stl_37" style="word-spacing:13.14em;">&nbsp;5</span><span class="stl_37" style="word-spacing:8.47em;">&nbsp;7</span><span class="stl_37" style="word-spacing:4.82em;">&nbsp;ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 59.4599em; left:24.12em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 59.4599em; left:24.54em;"><span class="stl_26 stl_09">3) &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">38 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3ASURBVHhe7dbBCcAgFETBDyHYRkqxkxxsxM4knYngMTl6MTPwSljYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAICNpLtdZ3mqpH80Nj/nDwCwxlFafjsikvZsbH7OHwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4FNEBwghSjo8Y2fKAAAAAElFTkSuQmCC" alt="" class="stl_32" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.05em;">Then, models are made to verify that the trends are parallel before the fiscal measure. The &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.16em;">idea is to demonstrate no</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;effect on products that do not pay the VAT with the</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;three &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:4.72em;"><span class="stl_26" style="word-spacing:0.17em;">additional specifications: time effects, province effects, and effects in conjunction with &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">trend and province. &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6188em; left:7.57em;"><span class="stl_36">ꢀ</span></div>
					<div class="stl_01" style="top: 15.6188em; left:7.91em;"><span class="stl_36" style="word-spacing:0.55em;">ꢁꢂꢀꢃꢁ =</span><span class="stl_36" style="word-spacing:0em;">&nbsp;ꢆ +</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢂꢈꢅꢃꢉ</span><span class="stl_36" style="word-spacing:0.51em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢅꢂꢊ</span><span class="stl_36" style="word-spacing:0.5em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.17em;">&nbsp;ꢋ</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;+</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;ꢌ &nbsp;</span></div>
					<div class="stl_01" style="top: 16.1515em; left:28.6299em;"><span class="stl_37">ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6188em; left:31.59em;"><span class="stl_36 stl_21" style="word-spacing:0.01em;">ꢄꢈ ꢍꢎꢏ =<span class="stl_09">= 0 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 19.3888em; left:32.02em;"><span class="stl_36 stl_21" style="word-spacing:0.01em;">ꢄꢈ ꢍꢎꢏ =<span class="stl_09">= 0 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 15.7499em; left:41.79em;"><span class="stl_26">(4) &nbsp;</span></div>
					<div class="stl_01" style="top: 19.5199em; left:41.81em;"><span class="stl_26">(5) &nbsp;</span></div>
					<div class="stl_01" style="top: 16.1515em; left:10.4em;"><span class="stl_37">ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 16.1515em; left:14.9799em;"><span class="stl_37">1</span></div>
					<div class="stl_01" style="top: 16.1515em; left:18.11em;"><span class="stl_37">ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 16.1515em; left:20.6299em;"><span class="stl_37">2</span></div>
					<div class="stl_01" style="top: 16.1515em; left:22.69em;"><span class="stl_37">ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 16.1515em; left:25.21em;"><span class="stl_37">3</span></div>
					<div class="stl_01" style="top: 16.1515em; left:26.29em;"><span class="stl_37">1</span></div>
					<div class="stl_01" style="top: 19.3888em; left:7.6em;"><span class="stl_36">ꢀ</span></div>
					<div class="stl_01" style="top: 19.3888em; left:7.94em;"><span class="stl_36" style="word-spacing:0.55em;">ꢁꢂꢀꢃꢁ =</span><span class="stl_36" style="word-spacing:0em;">&nbsp;ꢆ +</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢍꢎꢏ</span><span class="stl_36" style="word-spacing:0.51em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.16em;">&nbsp;ꢂꢈꢅꢃꢉ</span><span class="stl_36" style="word-spacing:0.51em;">&nbsp;+</span><span class="stl_36" style="word-spacing:-0.03em;">&nbsp;ꢇ</span><span class="stl_36" style="word-spacing:0.17em;">&nbsp;ꢋ</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;+</span><span class="stl_36" style="word-spacing:0.39em;">&nbsp;ꢌ &nbsp;</span></div>
					<div class="stl_01" style="top: 19.9115em; left:29.06em;"><span class="stl_37">ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 19.9214em; left:10.42em;"><span class="stl_37">ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 19.9214em; left:15em;"><span class="stl_37">1</span></div>
					<div class="stl_01" style="top: 19.9115em; left:17.47em;"><span class="stl_37">ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 19.9214em; left:19.99em;"><span class="stl_37">2</span></div>
					<div class="stl_01" style="top: 19.9115em; left:23.12em;"><span class="stl_37">ꢄꢅ &nbsp;</span></div>
					<div class="stl_01" style="top: 19.9214em; left:25.64em;"><span class="stl_37">3</span></div>
					<div class="stl_01" style="top: 19.9214em; left:26.72em;"><span class="stl_37">2</span></div>
					<div class="stl_01" style="top: 23.2099em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.02em;">This strategy is critical because it may happen that the control group is not very good or &nbsp;</span></div>
					<div class="stl_01" style="top: 25.0499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">because the functional form of the counterfactual is incorrect. Therefore, whenever the data &nbsp;</span></div>
					<div class="stl_01" style="top: 26.8999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">allows, researchers</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;must</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;test</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;assumpt<span class="stl_09">ion</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;paralle<span class="stl_09">l</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;trends</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;using</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;a</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;"dum<span class="stl_09">my</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;trend"</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;test &nbsp;</span></div>
					<div class="stl_01" style="top: 28.7499em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 28.7499em; left:5.14em;"><span class="stl_26" style="word-spacing:-0.05em;">Kahn-Lang &amp; Lang, 2019). &nbsp;</span></div>
					<div class="stl_01" style="top: 30.5899em; left:5.91em;"><span class="stl_26" style="word-spacing:0.19em;">Angrist and Pischke (2010) argued that the more effective differences-in-differences &nbsp;</span></div>
					<div class="stl_01" style="top: 32.44em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">method reports the results of treatment and control observations over a period long enough &nbsp;</span></div>
					<div class="stl_01" style="top: 34.2799em; left:4.72em;"><span class="stl_26" style="word-spacing:0.04em;">to show underlying trends,</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;with</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;attention focused</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;on how deviations</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;of the direction</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;are &nbsp;</span></div>
					<div class="stl_01" style="top: 36.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">related to changes in policy (Angrist &amp; Pischke, 2010; Romero-Subia et al., 2022). &nbsp;</span></div>
					<div class="stl_01" style="top: 38.9731em; left:5.91em;"><span class="stl_25 stl_09" style="word-spacing:0.4em;">2. Results &nbsp;</span></div>
					<div class="stl_01" style="top: 40.9599em; left:5.91em;"><span class="stl_26" style="word-spacing:0.08em;">With the defined variables and</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;transformed data,</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;it was</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;possible to carry</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;out</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 42.8099em; left:4.72em;"><span class="stl_26" style="word-spacing:0.19em;">first regression (equation 1), but with different control variables where its results are &nbsp;</span></div>
					<div class="stl_01" style="top: 44.6499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">demonstrated in four models. The purpose was to determine the coefficients of the variable &nbsp;</span></div>
					<div class="stl_01" style="top: 46.4999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.1em;">d1, which is the interaction</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;the variables after</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;tax. That</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;is, obtain the first</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;difference &nbsp;</span></div>
					<div class="stl_01" style="top: 48.3499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.18em;">between the effect when the VAT</span><span class="stl_26" style="word-spacing:0.18em;">&nbsp;increase was generated between the treatment</span><span class="stl_26" style="word-spacing:0.19em;">&nbsp;and &nbsp;</span></div>
					<div class="stl_01" style="top: 50.1899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">control groups.</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;The</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;best result</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;was the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;fourth</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;model since it</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;has</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;all</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;control</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;variables, &nbsp;</span></div>
					<div class="stl_01" style="top: 52.0299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">and its coefficient was negative, -0.2544, and significant (See Table 1). &nbsp;</span></div>
					<div class="stl_01" style="top: 53.8799em; left:5.91em;"><span class="stl_26" style="word-spacing:0.01em;">The second</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;equation has the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;same structure</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;as</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;previous one, but now</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;variables &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">VAT, after, and d2 are included. Seeing the difference between those who pay the new VAT &nbsp;</span></div>
					<div class="stl_01" style="top: 57.5699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">and those who remain with the 0% VAT is a matter of seeing it. Likewise, four models were &nbsp;</span></div>
					<div class="stl_01" style="top: 59.4199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">carried out; the last one generated a negative coefficient of -0.1315, which is also significant. &nbsp;</span></div>
					<div class="stl_01" style="top: 61.2599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.1em;">The difference with the rest of</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;models</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;is similar since the first obtained -0.1383</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;but &nbsp;</span></div>
					<div class="stl_01" style="top: 63.1099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">without the corresponding effects. &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">39 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA4VSURBVHhe7dgxagJRFIXhgRDSTvnKLGPKtwy7CDYpswR3ZfnIqiz1DFjamQxy/T74l3DgcicAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAKOTja3y+H36Pkl6jdfO3+QMA/I+3w+j3DhFJNVs3f5s/AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQCktndNFkiSpcD8JAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACe0pK6JElS4eYEbKSlIUmSVLx9AgAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACAh7V0SkOSJKlwuwRsqEuSJBVvfawCAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAMDTmdMpDUmSpMJ9J2BDS+qSJEmFawkAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAgNe1pC5JklS4OQEbaWlIkiQVb58AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA/sw0XQGMdG4zpr1OWQAAAABJRU5ErkJggg==" alt="" class="stl_38" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:5.91em;"><span class="stl_26" style="word-spacing:0.03em;">With the</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;two equations measuring the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;difference</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;at</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;different</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;times,</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;third</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;equation &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">can now</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;be</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;executed.</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;Its main</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;objective</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;is</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;to obtain the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;coefficient</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;third</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;difference &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:4.72em;"><span class="stl_26">(</span></div>
					<div class="stl_01" style="top: 10.14em; left:5.14em;"><span class="stl_26" style="word-spacing:0.06em;">D), which quantifies the</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;impact</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;of the</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;VAT increase in the 12</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;months</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;that</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;measure &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26 stl_21">lasted<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 13.8299em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.01em;">Table 2 shows that the coefficient of the id variable is the same a<span class="stl_09">nd highly significant in &nbsp;</span></span></div>
					<div class="stl_01" style="top: 15.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">the four models. This implies that the increase of two percentage points caused a reduction &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">in the</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;average <span class="stl_09">per</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;capita</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;sale<span class="stl_09">s</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;transformed<span class="stl_09">&nbsp;into</span></span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;logarithms<span class="stl_09">&nbsp;of</span></span><span class="stl_26" style="word-spacing:-0.03em;">&nbsp;approximately</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;22.3%</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;that &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26 stl_21">period<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 21.2199em; left:14.1299em;"><span class="stl_27" style="word-spacing:-0.04em;">Table 1. </span><span class="stl_26" style="word-spacing:-0.05em;">Primary Outcomes VAT 0%, 12%, and 14%. &nbsp;</span></div>
					<div class="stl_01" style="top: 23.1125em; left:7.37em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">VAT 12% vs. VAT 1<span class="stl_09">4% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 23.1125em; left:19.69em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 1 &nbsp;</span></div>
					<div class="stl_01" style="top: 23.1125em; left:25.6299em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 2 &nbsp;</span></div>
					<div class="stl_01" style="top: 24.7226em; left:25.8em;"><span class="stl_23">0.3198*** &nbsp;</span></div>
					<div class="stl_01" style="top: 26.2826em; left:26.02em;"><span class="stl_23">(0.0282) &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8426em; left:26.06em;"><span class="stl_23 stl_21">1.3638*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 29.4026em; left:26.11em;"><span class="stl_23 stl_21">(0.6581<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.9726em; left:25.56em;"><span class="stl_23 stl_21">-0.2463**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.5326em; left:26em;"><span class="stl_23 stl_21">(0.0294<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.0926em; left:26.86em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 23.1125em; left:31.6599em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 3 &nbsp;</span></div>
					<div class="stl_01" style="top: 24.7226em; left:31.7299em;"><span class="stl_23 stl_21">0.3224**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 26.2826em; left:32.06em;"><span class="stl_23 stl_21">(0.0279<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.8426em; left:32.07em;"><span class="stl_23 stl_21">1.3638*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 29.4026em; left:32.0799em;"><span class="stl_23">(0.6572) &nbsp;</span></div>
					<div class="stl_01" style="top: 30.9726em; left:31.55em;"><span class="stl_23 stl_21">-0.2492**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.5326em; left:32.11em;"><span class="stl_23">(0.0291) &nbsp;</span></div>
					<div class="stl_01" style="top: 34.0926em; left:32.87em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 23.1125em; left:37.65em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 4 &nbsp;</span></div>
					<div class="stl_01" style="top: 24.7226em; left:37.8em;"><span class="stl_23 stl_21">0.3257**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 26.2826em; left:38.06em;"><span class="stl_23 stl_21">(0.0286<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.8426em; left:38.1em;"><span class="stl_23 stl_21">1.4192*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 29.4026em; left:38.07em;"><span class="stl_23 stl_21">(0.5860<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.9726em; left:37.56em;"><span class="stl_23 stl_21">-0.2544**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.5326em; left:38.07em;"><span class="stl_23">(0.0293) &nbsp;</span></div>
					<div class="stl_01" style="top: 34.0926em; left:38.89em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 24.7226em; left:7.37em;"><span class="stl_23 stl_21">Afte<span class="stl_09">r &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.7226em; left:19.81em;"><span class="stl_23 stl_21">0.1637**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 26.2826em; left:20.01em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 26.2826em; left:20.36em;"><span class="stl_23 stl_21">0.0268<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.8426em; left:20.04em;"><span class="stl_23 stl_21">1.3635*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 29.4026em; left:20.4em;"><span class="stl_23 stl_21">0.6572<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.9726em; left:19.52em;"><span class="stl_23 stl_21">-0.2460**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.8426em; left:7.37em;"><span class="stl_23">Tax &nbsp;</span></div>
					<div class="stl_01" style="top: 30.9726em; left:7.37em;"><span class="stl_23">d1 &nbsp;</span></div>
					<div class="stl_01" style="top: 29.4026em; left:20.05em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 32.5326em; left:19.99em;"><span class="stl_23 stl_21">(0.0294<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.0926em; left:7.37em;"><span class="stl_23 stl_09" style="word-spacing:0.03em;">Time effect &nbsp;</span></div>
					<div class="stl_01" style="top: 34.0926em; left:20.9299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6526em; left:7.37em;"><span class="stl_23 stl_21" style="word-spacing:-0.04em;">Province eff<span class="stl_09">ect &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.2125em; left:7.37em;"><span class="stl_23 stl_09" style="word-spacing:0.03em;">Trend and province &nbsp;</span></div>
					<div class="stl_01" style="top: 38.8326em; left:7.37em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">VAT 14% vs. VAT<span class="stl_09">&nbsp;0% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 40.4326em; left:7.37em;"><span class="stl_23">VAT &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6526em; left:20.9299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6526em; left:26.95em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6526em; left:32.87em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6526em; left:38.89em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 37.2125em; left:20.9299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 37.2125em; left:26.95em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 37.2125em; left:32.97em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 37.2125em; left:38.89em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 38.8326em; left:19.69em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 1 &nbsp;</span></div>
					<div class="stl_01" style="top: 38.8326em; left:25.6299em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 2 &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4326em; left:25.76em;"><span class="stl_23 stl_21">0.7067**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.0026em; left:26.1299em;"><span class="stl_23 stl_21">(0.1762<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.5625em; left:25.71em;"><span class="stl_23 stl_21">0.2066**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.1226em; left:26.07em;"><span class="stl_23 stl_21">(0.023<span class="stl_09">7) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.6826em; left:25.67em;"><span class="stl_23 stl_21">-0.1383**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.2425em; left:26.15em;"><span class="stl_23 stl_21">(0.0141<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.8026em; left:26.86em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 38.8326em; left:31.6599em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 3 &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4326em; left:31.7299em;"><span class="stl_23">0.6998*** &nbsp;</span></div>
					<div class="stl_01" style="top: 42.0026em; left:32.15em;"><span class="stl_23 stl_21">(0.1765<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.5625em; left:31.74em;"><span class="stl_23 stl_21">0.2032**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.1226em; left:32.06em;"><span class="stl_23 stl_21">(0.0236<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.6826em; left:31.74em;"><span class="stl_23 stl_21">-0.1315**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.2425em; left:32.1em;"><span class="stl_23 stl_21">(0.0142<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.8026em; left:32.87em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 38.8326em; left:37.65em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 4 &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4326em; left:37.75em;"><span class="stl_23">0.6998*** &nbsp;</span></div>
					<div class="stl_01" style="top: 42.0026em; left:38.1599em;"><span class="stl_23 stl_21">(0.176<span class="stl_09">6) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.5625em; left:37.81em;"><span class="stl_23 stl_21">0.2021**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.1226em; left:38.15em;"><span class="stl_23 stl_21">(0.023<span class="stl_09">1) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.6826em; left:37.76em;"><span class="stl_23 stl_21">-0.1315**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.2425em; left:38.11em;"><span class="stl_23">(0.0142) &nbsp;</span></div>
					<div class="stl_01" style="top: 49.8026em; left:38.89em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4326em; left:19.74em;"><span class="stl_23 stl_21">0.7067**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.0026em; left:20.1799em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 42.0026em; left:20.5299em;"><span class="stl_23 stl_21">0.1761<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.5625em; left:19.69em;"><span class="stl_23 stl_21">0.0560**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.1226em; left:20.42em;"><span class="stl_23">0.0201) &nbsp;</span></div>
					<div class="stl_01" style="top: 46.6826em; left:19.65em;"><span class="stl_23 stl_21">-0.1383**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.5625em; left:7.37em;"><span class="stl_23 stl_21">Afte<span class="stl_09">r &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.6826em; left:7.37em;"><span class="stl_23">d2 &nbsp;</span></div>
					<div class="stl_01" style="top: 45.1226em; left:20.07em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 48.2425em; left:20.1299em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 48.2425em; left:20.4799em;"><span class="stl_23">0.0141) &nbsp;</span></div>
					<div class="stl_01" style="top: 49.8026em; left:7.37em;"><span class="stl_23 stl_09" style="word-spacing:0.03em;">Time effect &nbsp;</span></div>
					<div class="stl_01" style="top: 49.8026em; left:20.9299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 51.3726em; left:7.37em;"><span class="stl_23 stl_21" style="word-spacing:-0.04em;">Province eff<span class="stl_09">ect &nbsp;</span></span></div>
					<div class="stl_01" style="top: 52.9326em; left:7.37em;"><span class="stl_23 stl_09" style="word-spacing:0.03em;">Trend and province &nbsp;</span></div>
					<div class="stl_01" style="top: 51.3726em; left:20.9299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 51.3726em; left:26.95em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 51.3726em; left:32.87em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 51.3726em; left:38.89em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 52.9326em; left:20.9299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 52.9326em; left:26.95em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 52.9326em; left:32.97em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 52.9326em; left:38.89em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 55.0599em; left:18.67em;"><span class="stl_27" style="word-spacing:-0.05em;">Source: </span><span class="stl_26" style="word-spacing:-0.08em;">Authors’ Compilation. &nbsp;</span></div>
					<div class="stl_01" style="top: 57.9099em; left:5.91em;"><span class="stl_26" style="word-spacing:-0.05em;">This reduction was generated only for taxpayers in the cantons that suffered the measure. &nbsp;</span></div>
					<div class="stl_01" style="top: 59.7599em; left:4.72em;"><span class="stl_26" style="word-spacing:0.18em;">In certain cities, the values were higher because there was more movement, and</span><span class="stl_26" style="word-spacing:0.17em;">&nbsp;their &nbsp;</span></div>
					<div class="stl_01" style="top: 61.5999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">inhabitants could not access the same goods they used to consume. &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">40 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA3vSURBVHhe7dfBCcJAEIbRBZF4tIQ9WkZKSAce0oAlpBNLWaxMJ5Cj1zCw+x58JfwwUwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACgI9Oz1ev62SSN0b75Y/4AAOe4rG3+d4hI6rN988f8AQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAD6c482SZKkpJYI6IwnQ5IkZebJAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABgaI+oSZIkJfWKgM7colmSJCmpGgEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAwGlq9JUkSUrqHQEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABDKOUHhhaujxRAGqAAAAAASUVORK5CYII=" alt="" class="stl_39" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:5.91em;"><span class="stl_26" style="word-spacing:0.27em;">Superficial differences certainly provide an unbiased estimate of treatment effects. &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.17em;">However, for these coefficients to be potentially robust, they must be verified using a &nbsp;</span></div>
					<div class="stl_01" style="top: 10.14em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">falsification test. Different models</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;will be applied to demonstrate no</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;impact on</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;products &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">that do not pay the VAT with all the controls, both for the selected group as treatment and &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26 stl_21">managemen<span class="stl_09">t. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 15.6699em; left:5.9em;"><span class="stl_26" style="word-spacing:0.2em;">Table 3 shows that after May 2016, sales of products with zero tax (staple foods) &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">increased by</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;24.38</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;the cities</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;considered as</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;treatment.</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;Furthermore, if the control</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;cities &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.14em;">are also analyzed, they also had increases in sales of 29.9%; both coefficients came out &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">significant in the regression that all possible controls were used. &nbsp;</span></div>
					<div class="stl_01" style="top: 24.5699em; left:13.41em;"><span class="stl_27" style="word-spacing:-0.04em;">Table 2. </span><span class="stl_26" style="word-spacing:-0.06em;">Secondary Outcomes Difference in Difference. &nbsp;</span></div>
					<div class="stl_01" style="top: 26.4526em; left:18.89em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 1 &nbsp;</span></div>
					<div class="stl_01" style="top: 26.4526em; left:24.8299em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 2 &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0726em; left:25.65em;"><span class="stl_23">0.1526 &nbsp;</span></div>
					<div class="stl_01" style="top: 26.4526em; left:30.86em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 3 &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0726em; left:31.7299em;"><span class="stl_23">0.1451 &nbsp;</span></div>
					<div class="stl_01" style="top: 26.4526em; left:36.85em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 4 &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0726em; left:37.75em;"><span class="stl_23">0.1451 &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0726em; left:8.17em;"><span class="stl_23">VAT &nbsp;</span></div>
					<div class="stl_01" style="top: 31.1925em; left:8.17em;"><span class="stl_23 stl_21">Afte<span class="stl_09">r &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.3125em; left:8.17em;"><span class="stl_23">Tax &nbsp;</span></div>
					<div class="stl_01" style="top: 37.4425em; left:8.17em;"><span class="stl_23">d1 &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0726em; left:19.64em;"><span class="stl_23">0.1526 &nbsp;</span></div>
					<div class="stl_01" style="top: 29.6326em; left:19.29em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 29.6326em; left:19.64em;"><span class="stl_23 stl_21">0.1562<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.1925em; left:19.12em;"><span class="stl_23 stl_21">0.0790*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.7526em; left:19.56em;"><span class="stl_23 stl_21">0.0255<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.3125em; left:19.54em;"><span class="stl_23">0.8094 &nbsp;</span></div>
					<div class="stl_01" style="top: 29.6326em; left:25.32em;"><span class="stl_23">(0.1563) &nbsp;</span></div>
					<div class="stl_01" style="top: 31.1925em; left:25em;"><span class="stl_23 stl_21">0.2391*<span class="stl_09">** &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.7526em; left:25.2em;"><span class="stl_23">(0.0264) &nbsp;</span></div>
					<div class="stl_01" style="top: 34.3125em; left:25.6em;"><span class="stl_23">0.8997 &nbsp;</span></div>
					<div class="stl_01" style="top: 29.6326em; left:31.3em;"><span class="stl_23">(0.1564) &nbsp;</span></div>
					<div class="stl_01" style="top: 31.1925em; left:30.95em;"><span class="stl_23 stl_21">0.2359**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.7526em; left:31.31em;"><span class="stl_23 stl_21">(0.0261<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.3125em; left:31.6799em;"><span class="stl_23 stl_21">0.810<span class="stl_09">3 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 29.6326em; left:37.35em;"><span class="stl_23">(0.1563) &nbsp;</span></div>
					<div class="stl_01" style="top: 31.1925em; left:36.99em;"><span class="stl_23 stl_21">0.2387**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.7526em; left:37.24em;"><span class="stl_23 stl_21">(0.0264<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.3125em; left:37.72em;"><span class="stl_23 stl_21">0.816<span class="stl_09">7 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.7526em; left:19.21em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 35.8826em; left:19.22em;"><span class="stl_23 stl_21">(0.4870<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 35.8826em; left:25.26em;"><span class="stl_23 stl_21">(0.4873<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.4425em; left:25.4299em;"><span class="stl_23">-0.0232 &nbsp;</span></div>
					<div class="stl_01" style="top: 39.0026em; left:25.24em;"><span class="stl_23 stl_21">(0.0325<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 40.5625em; left:25.12em;"><span class="stl_23 stl_21">0.0846*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.1226em; left:25.31em;"><span class="stl_23">(0.0315) &nbsp;</span></div>
					<div class="stl_01" style="top: 43.6826em; left:25.2em;"><span class="stl_23 stl_21">0.5541*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.2526em; left:25.25em;"><span class="stl_23">(0.2355) &nbsp;</span></div>
					<div class="stl_01" style="top: 46.8125em; left:24.65em;"><span class="stl_20 stl_21">-0.2230*<span class="stl_09">** &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.3826em; left:25.22em;"><span class="stl_23 stl_21">(0.0345<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.9526em; left:26.05em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 35.8826em; left:31.2299em;"><span class="stl_23 stl_21">(0.4869<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.4425em; left:31.45em;"><span class="stl_23">-0.0238 &nbsp;</span></div>
					<div class="stl_01" style="top: 39.0026em; left:31.32em;"><span class="stl_23 stl_21">(0.0319<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 40.5625em; left:31.21em;"><span class="stl_23 stl_21">0.0921*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.1226em; left:31.32em;"><span class="stl_23 stl_21">(0.0316<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.6826em; left:31.22em;"><span class="stl_23 stl_21">0.5541*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.2526em; left:31.27em;"><span class="stl_23">(0.2355) &nbsp;</span></div>
					<div class="stl_01" style="top: 46.8125em; left:30.6599em;"><span class="stl_20 stl_21">-0.2230**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.3826em; left:31.24em;"><span class="stl_23 stl_21">(0.034<span class="stl_09">6) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.9526em; left:32.07em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 35.8826em; left:37.29em;"><span class="stl_23 stl_21">(0.5722<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.4425em; left:37.62em;"><span class="stl_23 stl_21">0.027<span class="stl_09">9 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.4425em; left:19.42em;"><span class="stl_23">-0.0238 &nbsp;</span></div>
					<div class="stl_01" style="top: 39.0026em; left:19.21em;"><span class="stl_23 stl_21">(0.0268<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 39.0026em; left:37.32em;"><span class="stl_23">(0.0314) &nbsp;</span></div>
					<div class="stl_01" style="top: 40.5625em; left:37.2299em;"><span class="stl_23 stl_21">0.0921*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.1226em; left:37.34em;"><span class="stl_23 stl_21">(0.0316<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.6826em; left:37.2299em;"><span class="stl_23 stl_21">0.5541*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.2526em; left:37.31em;"><span class="stl_23 stl_21">(0.2357<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.8125em; left:36.6799em;"><span class="stl_20 stl_21">-0.2230**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.3826em; left:37.25em;"><span class="stl_23 stl_21">(0.0346<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.9526em; left:38.09em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 40.5625em; left:8.17em;"><span class="stl_23">d2 &nbsp;</span></div>
					<div class="stl_01" style="top: 40.5625em; left:19.1em;"><span class="stl_23">0.0846** &nbsp;</span></div>
					<div class="stl_01" style="top: 42.1226em; left:19.3em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 42.1226em; left:19.65em;"><span class="stl_23 stl_21">0.0315<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.6826em; left:19.1799em;"><span class="stl_23 stl_21">0.5541*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.2526em; left:19.5299em;"><span class="stl_23 stl_21">0.0294<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.8125em; left:18.6299em;"><span class="stl_20 stl_21">-0.2230**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.6826em; left:8.17em;"><span class="stl_23">d3 &nbsp;</span></div>
					<div class="stl_01" style="top: 45.2526em; left:19.1799em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 46.8125em; left:8.17em;"><span class="stl_20">ddd &nbsp;</span></div>
					<div class="stl_01" style="top: 48.3826em; left:19.21em;"><span class="stl_23 stl_21">(0.0345<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.9526em; left:8.17em;"><span class="stl_23 stl_09" style="word-spacing:0.04em;">Time effect &nbsp;</span></div>
					<div class="stl_01" style="top: 49.9526em; left:20.1299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 51.5026em; left:8.17em;"><span class="stl_23 stl_21" style="word-spacing:-0.05em;">Province effe<span class="stl_09">ct &nbsp;</span></span></div>
					<div class="stl_01" style="top: 53.0726em; left:8.17em;"><span class="stl_23 stl_09" style="word-spacing:0.03em;">Trend and province &nbsp;</span></div>
					<div class="stl_01" style="top: 51.5026em; left:20.1299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 51.5026em; left:26.15em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 51.5026em; left:32.07em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 51.5026em; left:38.09em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 53.0726em; left:20.1299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 53.0726em; left:26.15em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 53.0726em; left:32.1599em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 53.0726em; left:38.09em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 55.1899em; left:18.75em;"><span class="stl_26" style="word-spacing:-0.07em;">Source: Authors’ Compilation. &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">41 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA4fSURBVHhe7daxaUJRAIXhC0F0DMtXOsIbwQ0ScAFLS7uMkNLS0hEumSLjxPNAXqONSoJXvw/+EQ6cAgAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABPZPpe55PV91bSazRs/jR/AIC/8baq/aUjIuk5GzZ/mj8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAPJJF6iVJkjTWJeAOu1QlSZI09pkAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAOBffKStJEmSxpYJuNEsbdKlcUmSJL1q6wQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGdm6Sf9SpIkNVBNAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAPBgDqlKkiQ10FcCGrBIvSRJUgN1CQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAArtWlXpIkqYGG3wI0YJ+qJElSAw2/BQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAopZQj8UlfCT9CMwMAAAAASUVORK5CYII=" alt="" class="stl_40" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4599em; left:16.35em;"><span class="stl_27" style="word-spacing:-0.04em;">Table 3. </span><span class="stl_26" style="word-spacing:-0.05em;">0% VAT in Treatment Provinces &nbsp;</span></div>
					<div class="stl_01" style="top: 8.3526em; left:9.25em;"><span class="stl_20 stl_09" style="word-spacing:0.02em;">VAT 0% (Rest of the country) &nbsp;</span></div>
					<div class="stl_01" style="top: 8.3526em; left:22.7299em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 1 &nbsp;</span></div>
					<div class="stl_01" style="top: 8.3526em; left:28.55em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 2 &nbsp;</span></div>
					<div class="stl_01" style="top: 9.9526em; left:27.47em;"><span class="stl_23 stl_21">0.2431**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 8.3526em; left:34.47em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 3 &nbsp;</span></div>
					<div class="stl_01" style="top: 9.9526em; left:32.97em;"><span class="stl_23 stl_21">0.2416**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 8.3526em; left:40.35em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 4 &nbsp;</span></div>
					<div class="stl_01" style="top: 9.9526em; left:38.8299em;"><span class="stl_23 stl_21">0.2438**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 9.9526em; left:9.25em;"><span class="stl_23 stl_21">Afte<span class="stl_09">r &nbsp;</span></span></div>
					<div class="stl_01" style="top: 9.9526em; left:22.5299em;"><span class="stl_23 stl_21">0.0790*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 11.5226em; left:22.62em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 11.5226em; left:22.97em;"><span class="stl_23 stl_21">0.0255<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 11.5226em; left:27.72em;"><span class="stl_23 stl_21">(0.0305<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 13.0826em; left:28.0799em;"><span class="stl_23">0.8097 &nbsp;</span></div>
					<div class="stl_01" style="top: 14.6426em; left:27.72em;"><span class="stl_23 stl_21">(0.487<span class="stl_09">6) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 16.2026em; left:27.99em;"><span class="stl_23 stl_21">-0.023<span class="stl_09">1 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.7625em; left:27.72em;"><span class="stl_23 stl_21">(0.0325<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 19.3326em; left:28.54em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 11.5226em; left:33.25em;"><span class="stl_23 stl_21">(0.0305<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 13.0826em; left:33.61em;"><span class="stl_23 stl_21">0.807<span class="stl_09">9 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 14.6426em; left:33.24em;"><span class="stl_23 stl_21">(0.4863<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 16.2026em; left:33.4799em;"><span class="stl_23">-0.0214 &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7625em; left:33.24em;"><span class="stl_23 stl_21">(0.0320<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 19.3326em; left:34.07em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 11.5226em; left:39.15em;"><span class="stl_23 stl_21">(0.0308<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 13.0826em; left:39.51em;"><span class="stl_23">0.7584 &nbsp;</span></div>
					<div class="stl_01" style="top: 14.6426em; left:39.14em;"><span class="stl_23">(0.5802) &nbsp;</span></div>
					<div class="stl_01" style="top: 16.2026em; left:39.32em;"><span class="stl_23 stl_21">-0.024<span class="stl_09">5 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.7625em; left:39.22em;"><span class="stl_23">(0.0315) &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3326em; left:39.97em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 13.0826em; left:9.25em;"><span class="stl_23">Tax &nbsp;</span></div>
					<div class="stl_01" style="top: 16.2026em; left:9.25em;"><span class="stl_23">d1 &nbsp;</span></div>
					<div class="stl_01" style="top: 13.0826em; left:22.95em;"><span class="stl_23">0.8094 &nbsp;</span></div>
					<div class="stl_01" style="top: 14.6426em; left:22.62em;"><span class="stl_23 stl_21">(0.4870<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 16.2026em; left:22.8em;"><span class="stl_23 stl_21">-0.022<span class="stl_09">9 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.7625em; left:22.6299em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 17.7625em; left:22.9799em;"><span class="stl_23">0.0325) &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3326em; left:9.25em;"><span class="stl_23 stl_09" style="word-spacing:0.04em;">Time effect &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3326em; left:23.54em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 20.8926em; left:9.25em;"><span class="stl_23 stl_21" style="word-spacing:-0.05em;">Province effe<span class="stl_09">ct &nbsp;</span></span></div>
					<div class="stl_01" style="top: 22.4526em; left:9.25em;"><span class="stl_23 stl_09" style="word-spacing:0.03em;">Trend and province &nbsp;</span></div>
					<div class="stl_01" style="top: 20.8926em; left:23.54em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 20.8926em; left:28.6299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 20.8926em; left:34.07em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 20.8926em; left:39.97em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 22.4526em; left:23.54em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 22.4526em; left:28.6299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 22.4526em; left:34.1599em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 22.4526em; left:39.97em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0625em; left:9.25em;"><span class="stl_20 stl_09" style="word-spacing:0.97em;">VAT 0% (Esmeraldas &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0625em; left:20.4em;"><span class="stl_20">&amp;</span></div>
					<div class="stl_01" style="top: 24.0625em; left:22.3em;"><span class="stl_20 stl_09" style="word-spacing:0.02em;">MODEL 1</span><span class="stl_20 stl_09" style="word-spacing:1.08em;">&nbsp;MODEL</span><span class="stl_20 stl_09" style="word-spacing:1.05em;">&nbsp;2 &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0625em; left:32.85em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 3 &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0625em; left:38.72em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">MODEL 4 &nbsp;</span></div>
					<div class="stl_01" style="top: 25.6326em; left:9.25em;"><span class="stl_20 stl_21">Manabí<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.2526em; left:9.25em;"><span class="stl_23">VAT &nbsp;</span></div>
					<div class="stl_01" style="top: 27.2526em; left:23.05em;"><span class="stl_23">0.1526 &nbsp;</span></div>
					<div class="stl_01" style="top: 27.2526em; left:28.14em;"><span class="stl_23">0.1526 &nbsp;</span></div>
					<div class="stl_01" style="top: 28.8125em; left:27.77em;"><span class="stl_23 stl_21">(0.1594<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.3726em; left:27.3799em;"><span class="stl_23 stl_21">0.3040**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.9326em; left:27.72em;"><span class="stl_23 stl_21">(0.0270<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.5026em; left:27.6em;"><span class="stl_23">0.0846** &nbsp;</span></div>
					<div class="stl_01" style="top: 35.0526em; left:27.79em;"><span class="stl_23">(0.0321) &nbsp;</span></div>
					<div class="stl_01" style="top: 36.6226em; left:28.54em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 27.2526em; left:33.94em;"><span class="stl_23">0.141 &nbsp;</span></div>
					<div class="stl_01" style="top: 28.8125em; left:33.3em;"><span class="stl_23 stl_21">(0.1594<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.3726em; left:32.92em;"><span class="stl_23 stl_21">0.2982**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.9326em; left:33.25em;"><span class="stl_23 stl_21">(0.0267<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.5026em; left:33.1299em;"><span class="stl_23 stl_21">0.0962*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 35.0526em; left:33.25em;"><span class="stl_23 stl_21">(0.0328<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.6226em; left:34.07em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 27.2526em; left:39.85em;"><span class="stl_23 stl_21">0.14<span class="stl_09">1 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 28.8125em; left:39.2em;"><span class="stl_23 stl_21">(0.1594<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.3726em; left:38.81em;"><span class="stl_23 stl_21">0.2990**<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.9326em; left:39.1299em;"><span class="stl_23 stl_21">(0.0269<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.5026em; left:39.04em;"><span class="stl_23 stl_21">0.0962*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 35.0526em; left:39.15em;"><span class="stl_23 stl_21">(0.0328<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.6226em; left:39.97em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 28.8125em; left:22.7em;"><span class="stl_23 stl_21">(0.1586<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.3726em; left:9.25em;"><span class="stl_23 stl_21">Afte<span class="stl_09">r &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.5026em; left:9.25em;"><span class="stl_23">d2 &nbsp;</span></div>
					<div class="stl_01" style="top: 30.3726em; left:22.5299em;"><span class="stl_23 stl_21">0.0790*<span class="stl_09">* &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.9326em; left:22.96em;"><span class="stl_23">0.0259) &nbsp;</span></div>
					<div class="stl_01" style="top: 33.5026em; left:22.5em;"><span class="stl_23">0.0846** &nbsp;</span></div>
					<div class="stl_01" style="top: 31.9326em; left:22.61em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 35.0526em; left:22.62em;"><span class="stl_23">(</span></div>
					<div class="stl_01" style="top: 35.0526em; left:22.97em;"><span class="stl_23 stl_21">0.0320<span class="stl_09">) &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.6226em; left:9.25em;"><span class="stl_23 stl_09" style="word-spacing:0.04em;">Time effect &nbsp;</span></div>
					<div class="stl_01" style="top: 36.6226em; left:23.54em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1826em; left:9.25em;"><span class="stl_23 stl_21" style="word-spacing:-0.05em;">Province effe<span class="stl_09">ct &nbsp;</span></span></div>
					<div class="stl_01" style="top: 39.7425em; left:9.25em;"><span class="stl_23 stl_09" style="word-spacing:0.03em;">Trend and province &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1826em; left:23.54em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1826em; left:28.6299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1826em; left:34.07em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1826em; left:39.97em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 39.7425em; left:23.54em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 39.7425em; left:28.6299em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 39.7425em; left:34.1599em;"><span class="stl_23 stl_09">NO &nbsp;</span></div>
					<div class="stl_01" style="top: 39.7425em; left:39.97em;"><span class="stl_23">YES &nbsp;</span></div>
					<div class="stl_01" style="top: 41.8599em; left:18.75em;"><span class="stl_26" style="word-spacing:-0.07em;">Source: Authors’ Compilation. &nbsp;</span></div>
					<div class="stl_01" style="top: 45.5431em; left:4.72em;"><span class="stl_25 stl_21">Conclusio<span class="stl_09">ns &nbsp;</span></span></div>
					<div class="stl_01" style="top: 47.7099em; left:5.91em;"><span class="stl_26" style="word-spacing:0.22em;">Most governments frequently use tax reforms to access liquidity and finance their &nbsp;</span></div>
					<div class="stl_01" style="top: 49.5499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">current expenses, social programs, or reconstruction. In this sense, it is essential to quantify &nbsp;</span></div>
					<div class="stl_01" style="top: 51.3999em; left:4.72em;"><span class="stl_26" style="word-spacing:0.14em;">its effects. A better</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;understanding</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;of these effects</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;can</span><span class="stl_26" style="word-spacing:0.14em;">&nbsp;benefit public</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;policymakers</span><span class="stl_26" style="word-spacing:0.16em;">&nbsp;and &nbsp;</span></div>
					<div class="stl_01" style="top: 53.2399em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">academics interested in s<span class="stl_09">tudying</span></span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;fiscal policy</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;empiricall<span class="stl_09">y.</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;This</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;research contributes</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 55.0899em; left:4.72em;"><span class="stl_26" style="word-spacing:0.07em;">literature by applying a</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;method that</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;allows estimating the causal</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;relationship</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;effect of</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;a &nbsp;</span></div>
					<div class="stl_01" style="top: 56.9299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">specific tax policy on commercial transactions on their sales income. &nbsp;</span></div>
					<div class="stl_01" style="top: 58.7799em; left:5.91em;"><span class="stl_26" style="word-spacing:0.03em;">This research studies the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;impact of the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;value-added</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;tax (VAT)</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;increase</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;from</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;12</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.04em;">&nbsp;14% &nbsp;</span></div>
					<div class="stl_01" style="top: 60.6199em; left:4.72em;"><span class="stl_26" style="word-spacing:0.06em;">imposed by</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;the Ecuadorian government in May</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;2016</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;last</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;year</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;to finance the</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;damage &nbsp;</span></div>
					<div class="stl_01" style="top: 62.4699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.02em;">caused by</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;earthquake</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;April</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;2016. The</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;analysis</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;was focused</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;on the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;sales</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;products &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">42 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA5BSURBVHhe7daxTcNAGIZhS/aRlB4hJWXKlN7kIOchKL0JY1D+MktRBiJdGUqHYD+P9I7w/XcNAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAKzILschlXmStI2um6/zBwBYRltiuPURkbTOrpuv8wcAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADuIMe+K5/v6TyHJD1kYxzrxQIA/otujFNbYpCkR6zJ0ddzBQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAsKC2xJDKfJGkLbTLcajnDwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAHsIuxyGd55C0aB9Njr7ODgBg/doSg6Tl6sY41bkBAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA8KscfSrzJEmr7Rwv9eIBAPeQxjjefJQlaSV1r/HW5NjXswcAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACwVU85nlOZv366SPrTpjpLAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAFtY0350Pn0KvfiAPAAAAAElFTkSuQmCC" alt="" class="stl_41" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.13em;">taxed with VAT</span><span class="stl_26" style="word-spacing:0.12em;">&nbsp;and those that do not have a tax (0% VAT). We use a</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;differences-in- &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2899em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.01em;">differences approach</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;to obtain</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;an</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;unbias<span class="stl_09">ed</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;estimate,</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;which crea<span class="stl_09">tes</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;an</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;appropria<span class="stl_09">te</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;contro<span class="stl_09">l &nbsp;</span></span></div>
					<div class="stl_01" style="top: 10.14em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">by combining product sales information in two provinces unaffected by the policy change. &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9799em; left:5.91em;"><span class="stl_26" style="word-spacing:0.18em;">The results indicate that the two-percentage point increase produced a statistically &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8299em; left:4.72em;"><span class="stl_26" style="word-spacing:0.05em;">significant reduction in sales</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;in</span><span class="stl_26" style="word-spacing:0.05em;">&nbsp;22 provinces of 22.3%. Interestingly, this</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;estimate is</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;very &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.07em;">similar to a</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;before</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;after</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;assessment. It can</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;be seen</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;as</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;evidence that the</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;policy</span><span class="stl_26" style="word-spacing:0.07em;">&nbsp;shock &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5199em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.03em;">under investigation did not co-occur with other relevant but unobserved (by the researcher) &nbsp;</span></div>
					<div class="stl_01" style="top: 19.3699em; left:4.72em;"><span class="stl_26" style="word-spacing:0.09em;">or that it is</span><span class="stl_26" style="word-spacing:0.06em;">&nbsp;exogenous.</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;The</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;exogeneity and</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.08em;">&nbsp;apparent stationarity of the series</span><span class="stl_26" style="word-spacing:0.09em;">&nbsp;imply &nbsp;</span></div>
					<div class="stl_01" style="top: 21.2099em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">that a before and after comparison provides a reasonable estimate of the treatment effect. &nbsp;</span></div>
					<div class="stl_01" style="top: 23.0599em; left:5.91em;"><span class="stl_26" style="word-spacing:0.12em;">In this</span><span class="stl_26" style="word-spacing:0.13em;">&nbsp;sense, this research's main</span><span class="stl_26" style="word-spacing:0.11em;">&nbsp;contribution is methodological. The</span><span class="stl_26" style="word-spacing:0.1em;">&nbsp;differences-in- &nbsp;</span></div>
					<div class="stl_01" style="top: 24.9em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.02em;">differences method can be used as a robustness check for more formal specifications and as &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7499em; left:4.72em;"><span class="stl_26" style="word-spacing:0.14em;">an indirect test for the homogeneity of policy shocks. Furthermore, if the policy under &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5999em; left:4.72em;"><span class="stl_26 stl_21" style="word-spacing:0.02em;">study coincides <span class="stl_09">with,</span></span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;and</span><span class="stl_26" style="word-spacing:0.01em;">&nbsp;is</span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;therefo<span class="stl_09">re</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;confound<span class="stl_09">ed</span></span><span class="stl_26 stl_21" style="word-spacing:0.01em;">&nbsp;with<span class="stl_09">,</span></span><span class="stl_26 stl_21" style="word-spacing:0.02em;">&nbsp;other chan<span class="stl_09">ges</span></span><span class="stl_26" style="word-spacing:-0.01em;">&nbsp;observed</span><span class="stl_26 stl_21" style="word-spacing:0.03em;">&nbsp;national<span class="stl_09">ly &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.4399em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">or internationally, other methods could be combined to estimate the causal effect of interest. &nbsp;</span></div>
					<div class="stl_01" style="top: 32.2899em; left:5.91em;"><span class="stl_26 stl_21" style="word-spacing:0.03em;">Finally, the estim<span class="stl_09">ation</span></span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;method</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;used has the</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;potential</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;to</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;assess</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;the</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;impact</span><span class="stl_26" style="word-spacing:0.03em;">&nbsp;of</span><span class="stl_26" style="word-spacing:0.02em;">&nbsp;particular &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1299em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.04em;">policies or programs on outcome variables other than business sales, such as taxes collected, &nbsp;</span></div>
					<div class="stl_01" style="top: 35.9799em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">investment flows, assistance programs, and job creation, among others. &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6631em; left:4.72em;"><span class="stl_25">References &nbsp;</span></div>
					<div class="stl_01" style="top: 42.1514em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.04em;">Abadie, A., &amp; Gardeazabal, J. (2003). The econo</span><a href="https://doi.org/10.1257/000282803321455188" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.03em;">mic costs of conflict: a case study of the Basq</span></a><span class="stl_42" style="word-spacing:-0.02em;">ue &nbsp;</span></div>
					<div class="stl_01" style="top: 43.4214em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.02em;">Country. </span><span class="stl_43 stl_21" style="word-spacing:-0.05em;">American Economic Revi<span class="stl_09">ew</span></span><span class="stl_42 stl_21" style="word-spacing:-0.05em;">, 93(1), 113-132.<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.1257/000282803321455188" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.05em;">https://doi.org/10.1257/00028280332145<span class="stl_09">5188 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 45.6214em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.3em;">Alm, J., Sennoga, E., &amp; Skidmore, M. (2009). Perfect competition, urbanization, and tax &nbsp;</span></div>
					<div class="stl_01" style="top: 46.8913em; left:4.72em;"><a href="https://doi.org/10.1111/j.1465-7295.2008.00164.x" target="_blank"><span class="stl_42 stl_09" style="word-spacing:1.19em;">incidence in the retail gasoline m</span></a><span class="stl_42 stl_09" style="word-spacing:1.19em;">arket. </span><span class="stl_43 stl_21" style="word-spacing:1.13em;">Economic Inquir<span class="stl_09">y</span></span><span class="stl_42 stl_09" style="word-spacing:1.2em;">, 47(1), 118-134. &nbsp;</span></div>
					<div class="stl_01" style="top: 48.0913em; left:4.72em;"><a href="https://doi.org/10.1111/j.1465-7295.2008.00164.x" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.1111/j.1465-7295.2008.0016<span class="stl_09">4.x &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 50.2714em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.45em;">Angrist, J. D., &amp; Pischke, J-S. (2009). Mostly harmless econometrics: An empiricist's &nbsp;</span></div>
					<div class="stl_01" style="top: 51.4514em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.06em;">companion. New Jersey: Princeton University Press. &nbsp;</span></div>
					<div class="stl_01" style="top: 53.6413em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.11em;">Angrist, J. D., &amp;</span><span class="stl_42 stl_09" style="word-spacing:0.13em;">&nbsp;Pischke,</span><span class="stl_42 stl_09" style="word-spacing:0.12em;">&nbsp;J-S. (2010).</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;The</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;credibility</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;revolution</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;in</span><span class="stl_42 stl_09" style="word-spacing:0.15em;">&nbsp;empirical</span><span class="stl_42 stl_09" style="word-spacing:0.14em;">&nbsp;economics:</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;How &nbsp;</span></div>
					<div class="stl_01" style="top: 54.9113em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.24em;">better rese</span><a href="https://doi.org/10.1257/jep.24.2.3" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.24em;">arch design</span></a><a href="https://doi.org/10.1257/jep.24.2.3" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.19em;">&nbsp;is taking the con ou</span></a><span class="stl_42 stl_09" style="word-spacing:0.23em;">t of econometrics.</span><span class="stl_42 stl_09" style="word-spacing:0.15em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.15em;">Journal</span><span class="stl_43 stl_09" style="word-spacing:0.16em;">&nbsp;of Economic</span><span class="stl_43" style="word-spacing:0.11em;">&nbsp;Perspectives, &nbsp;</span></div>
					<div class="stl_01" style="top: 56.1014em; left:4.72em;"><span class="stl_42">2</span></div>
					<div class="stl_01" style="top: 56.1014em; left:5.24em;"><span class="stl_42 stl_09" style="word-spacing:0.02em;">4(2), 3-30. </span><a href="https://doi.org/10.1257/jep.24.2.3" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.1257/jep.24.<span class="stl_09">2.3 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 58.2913em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.06em;">Arnold, J. M., Brys, B., Heady, C., Johansson, Å., Schwellnus, C., &amp; Vartia, L. (2011). Tax policy &nbsp;</span></div>
					<div class="stl_01" style="top: 59.5613em; left:4.72em;"><a href="https://doi.org/10.1111/j.1468-0297.2010.02415.x" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.98em;">for economic recovery and growth. </span></a><span class="stl_43 stl_09" style="word-spacing:1.01em;">The Economic Journal</span><span class="stl_42 stl_09" style="word-spacing:1.01em;">, 121(550), F59-F80. &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7613em; left:4.72em;"><a href="https://doi.org/10.1111/j.1468-0297.2010.02415.x" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.1111/j.1468-0297.2010.0241<span class="stl_09">5.x &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 62.9413em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.16em;">Barro, R. J.,</span><span class="stl_42 stl_09" style="word-spacing:0.12em;">&nbsp;&amp;</span><span class="stl_42 stl_09" style="word-spacing:0.17em;">&nbsp;Redlick,</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;C. J. (2011). Macroeconom</span><a href="https://doi.org/10.1093/qje/qjq002" target="_blank"><span class="stl_42" style="word-spacing:0.11em;">ic</span></a><a href="https://doi.org/10.1093/qje/qjq002" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.18em;">&nbsp;effects</span></a><a href="https://doi.org/10.1093/qje/qjq002" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.13em;">&nbsp;from</span></a><a href="https://doi.org/10.1093/qje/qjq002" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.18em;">&nbsp;government purch</span></a><span class="stl_42" style="word-spacing:0.11em;">ases</span><span class="stl_42 stl_09" style="word-spacing:0.13em;">&nbsp;and &nbsp;</span></div>
					<div class="stl_01" style="top: 64.2214em; left:4.72em;"><span class="stl_42" style="word-spacing:-0.06em;">taxes. </span><span class="stl_43 stl_21" style="word-spacing:-0.06em;">The Quarterly Journal of Economic<span class="stl_09">s, </span></span><span class="stl_42 stl_21" style="word-spacing:-0.06em;">126(1), 51-102.<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.1093/qje/qjq002" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.06em;">https://doi.org/10.1093/qje/qjq<span class="stl_09">002 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">43 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,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" alt="" class="stl_45" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4414em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.12em;">BCE, Central</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;Bank</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;of</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;Ecuador.</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;(2017).</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;Información</span><span class="stl_42 stl_09" style="word-spacing:0.12em;">&nbsp;Estadística</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;Mensual.</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;Quito:</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;Banco</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;Central &nbsp;</span></div>
					<div class="stl_01" style="top: 7.6214em; left:4.72em;"><a href="https://contenido.bce.fin.ec/documentos/PublicacionesNotas/Catalogo/IEMensual/Indices/m1990122017.htm" target="_blank"><span class="stl_42">del &nbsp;</span></a></div>
					<div class="stl_01" style="top: 8.8014em; left:4.72em;"><a href="https://contenido.bce.fin.ec/documentos/PublicacionesNotas/Catalogo/IEMensual/Indices/m1990122017.htm" target="_blank"><span class="stl_44 stl_21">https://contenido.bce.fin.ec/documentos/PublicacionesNotas/Catalogo/IEMensual/Indic<span class="stl_09">es/m19 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 9.9914em; left:5.24em;"><a href="https://contenido.bce.fin.ec/documentos/PublicacionesNotas/Catalogo/IEMensual/Indices/m1990122017.htm" target="_blank"><span class="stl_44">0122017.htm &nbsp;</span></a></div>
					<div class="stl_01" style="top: 7.6214em; left:41.12em;"><a href="https://contenido.bce.fin.ec/documentos/PublicacionesNotas/Catalogo/IEMensual/Indices/m1990122017.htm" target="_blank"><span class="stl_42">Ecuador. &nbsp;</span></a></div>
					<div class="stl_01" style="top: 9.9914em; left:4.72em;"><a href="https://contenido.bce.fin.ec/documentos/PublicacionesNotas/Catalogo/IEMensual/Indices/m1990122017.htm" target="_blank"><span class="stl_44">9</span></a></div>
					<div class="stl_01" style="top: 12.1714em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.19em;">Bishop, R. L.</span><span class="stl_42 stl_09" style="word-spacing:0.19em;">&nbsp;(1968).</span><span class="stl_42 stl_09" style="word-spacing:0.15em;">&nbsp;The </span><a href="https://doi.org/10.2307/1885894" target="_blank"><span class="stl_42" style="word-spacing:0.14em;">effects</span></a><a href="https://doi.org/10.2307/1885894" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.18em;">&nbsp;of specific and ad valor</span></a><span class="stl_42" style="word-spacing:0.13em;">em</span><span class="stl_42 stl_09" style="word-spacing:0.17em;">&nbsp;taxes.</span><span class="stl_42 stl_09" style="word-spacing:0.19em;">&nbsp;The Quarterly Journal</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;of &nbsp;</span></div>
					<div class="stl_01" style="top: 13.3514em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.05em;">Economics, 82(2), 198–218. </span><a href="https://doi.org/10.2307/1885894" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.2307/18858<span class="stl_09">94 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 15.5414em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.23em;">Blagrave, P. (2005). An analysis of the impact of the Harmonized Sales Tax on</span><span class="stl_42 stl_09" style="word-spacing:0.26em;">&nbsp;provincial &nbsp;</span></div>
					<div class="stl_01" style="top: 16.7214em; left:4.72em;"><a href="https://doi.org/10.2307/3552444" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.36em;">revenues in Atlantic Canada. </span></a><span class="stl_42 stl_09" style="word-spacing:0.38em;">Cana-dian Public Policy/Analyse de politiques, 13, 319-331. &nbsp;</span></div>
					<div class="stl_01" style="top: 17.9014em; left:4.72em;"><a href="https://doi.org/10.2307/3552444" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.2307/35524<span class="stl_09">44 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 20.0914em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.19em;">Blanchard, O., &amp; Perotti,</span><span class="stl_42 stl_09" style="word-spacing:0.17em;">&nbsp;R. (2002). An empirical characterization of the</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;dynamic</span><span class="stl_42 stl_09" style="word-spacing:0.19em;">&nbsp;effects</span><span class="stl_42 stl_09" style="word-spacing:0.13em;">&nbsp;of &nbsp;</span></div>
					<div class="stl_01" style="top: 21.3613em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.1em;">changes in </span><a href="https://doi.org/10.1162/003355302320935043" target="_blank"><span class="stl_42 stl_21" style="word-spacing:0.05em;">governmen<span class="stl_09">t</span></span></a><a href="https://doi.org/10.1162/003355302320935043" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;spending and taxes</span></a><a href="https://doi.org/10.1162/003355302320935043" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;on</span></a><a href="https://doi.org/10.1162/003355302320935043" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;output.</span></a><a href="https://doi.org/10.1162/003355302320935043" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;</span></a><span class="stl_43" style="word-spacing:0.05em;">The</span><span class="stl_43 stl_09" style="word-spacing:0.09em;">&nbsp;Quarterly</span><span class="stl_43 stl_09" style="word-spacing:0.06em;">&nbsp;Journal</span><span class="stl_43 stl_09" style="word-spacing:0.03em;">&nbsp;of</span><span class="stl_43 stl_09" style="word-spacing:0.08em;">&nbsp;Economics,</span><span class="stl_43 stl_09" style="word-spacing:0em;">&nbsp;</span><span class="stl_42" style="word-spacing:0em;">117(4), &nbsp;</span></div>
					<div class="stl_01" style="top: 22.5613em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.07em;">1329-1368. </span><a href="https://doi.org/10.1162/003355302320935043" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.02em;">https://doi.org/10.1162/00335530232093<span class="stl_09">5043 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 24.8314em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.11em;">Brown, H.</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;G. (1939).</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;Th</span><a href="https://doi.org/10.1086/255363" target="_blank"><span class="stl_42" style="word-spacing:0.03em;">e</span></a><a href="https://doi.org/10.1086/255363" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;incidence of</span></a><a href="https://doi.org/10.1086/255363" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;a general output</span></a><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;or</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;a general sales</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;tax.</span><span class="stl_42 stl_09" style="word-spacing:0.03em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.03em;">Journal</span><span class="stl_43" style="word-spacing:-0.03em;">&nbsp;of</span><span class="stl_43 stl_09" style="word-spacing:0.05em;">&nbsp;Political &nbsp;</span></div>
					<div class="stl_01" style="top: 26.1214em; left:4.72em;"><span class="stl_43 stl_09" style="word-spacing:0.04em;">Economy, </span><span class="stl_42 stl_09" style="word-spacing:0.03em;">47(2), 254–262. </span><a href="https://doi.org/10.1086/255363" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.1086/2553<span class="stl_09">63 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 28.3113em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.14em;">Burriel, P.,</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;De</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Castro, F., Garrote,</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;D., Gordo,</span><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;E.,</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;Paredes, J.,</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;&amp;</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;Pérez, J.</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;J.</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;(2010).</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Fiscal</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;policy &nbsp;</span></div>
					<div class="stl_01" style="top: 29.5913em; left:4.72em;"><a href="https://doi.org/10.1111/j.1475-5890.2010.00114.x" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.23em;">shocks in the euro</span></a><a href="https://doi.org/10.1111/j.1475-5890.2010.00114.x" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.2em;">&nbsp;area and</span></a><a href="https://doi.org/10.1111/j.1475-5890.2010.00114.x" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.2em;">&nbsp;the US: an emp</span></a><span class="stl_42 stl_21" style="word-spacing:0.17em;">irical assessment<span class="stl_09">.</span></span><span class="stl_42 stl_09" style="word-spacing:0.17em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.17em;">Fiscal</span><span class="stl_43 stl_09" style="word-spacing:0.19em;">&nbsp;Studies</span><span class="stl_42" style="word-spacing:0.13em;">,</span><span class="stl_42 stl_09" style="word-spacing:0.22em;">&nbsp;31(2),</span><span class="stl_42 stl_09" style="word-spacing:0.24em;">&nbsp;251-285. &nbsp;</span></div>
					<div class="stl_01" style="top: 30.7814em; left:4.72em;"><a href="https://doi.org/10.1111/j.1475-5890.2010.00114.x" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.1111/j.1475-5890.2010.0011<span class="stl_09">4.x &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 32.9714em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.13em;">Card, D.,</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;&amp;</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;Krueger, A.</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;B.</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;(1994).</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;Minimum</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;wages</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;and employment:</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;a case</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;study</span><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;of</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;the</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;fast- &nbsp;</span></div>
					<div class="stl_01" style="top: 34.2414em; left:4.72em;"><a href="https://www.jstor.org/stable/2118030" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.43em;">food industry in New Jersey and </span></a><span class="stl_42 stl_21" style="word-spacing:0.39em;">Pennsylvania<span class="stl_09">.</span></span><span class="stl_42 stl_09" style="word-spacing:0.39em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.39em;">The</span><span class="stl_43 stl_09" style="word-spacing:0.41em;">&nbsp;American Economic</span><span class="stl_42" style="word-spacing:0.34em;">,</span><span class="stl_42 stl_09" style="word-spacing:0.44em;">&nbsp;84(4),</span><span class="stl_42 stl_09" style="word-spacing:0.46em;">&nbsp;772-793. &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4314em; left:4.72em;"><a href="https://www.jstor.org/stable/2118030" target="_blank"><span class="stl_44 stl_21">https://www.jstor.org/stable/2118<span class="stl_09">030 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 37.6214em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.04em;">Carnot, N., &amp; De Castro, F. (2015). The discretionary fiscal effort: </span><a href="https://doi.org/10.7866/HPE-RPE.15.4.3" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.04em;">an assessment of fiscal policy &nbsp;</span></a></div>
					<div class="stl_01" style="top: 38.8913em; left:4.72em;"><a href="https://doi.org/10.7866/HPE-RPE.15.4.3" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.35em;">and its ou</span></a><span class="stl_42 stl_09" style="word-spacing:0.41em;">tput effect.</span><span class="stl_42 stl_09" style="word-spacing:0.31em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.31em;">Hacienda</span><span class="stl_43 stl_09" style="word-spacing:0.34em;">&nbsp;Pública Española,</span><span class="stl_43 stl_09" style="word-spacing:0.31em;">&nbsp;</span><span class="stl_42 stl_21" style="word-spacing:0.31em;">(215), 63-94<span class="stl_09">.</span></span><a href="https://doi.org/10.7866/HPE-RPE.15.4.3" target="_blank"><span class="stl_44 stl_21" style="word-spacing:0.31em;">&nbsp;https://doi.org/10.7866/H<span class="stl_09">PE- &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 40.0913em; left:4.72em;"><a href="https://doi.org/10.7866/HPE-RPE.15.4.3" target="_blank"><span class="stl_44 stl_21">RPE.15.4.<span class="stl_09">3 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 42.2714em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.28em;">Conesa, J. C., Díaz-Giménez,</span><span class="stl_42 stl_09" style="word-spacing:0.26em;">&nbsp;J., Díaz-Saavedra, J., &amp; Pijoan-Mas, J. (2010). La Subida</span><span class="stl_42 stl_09" style="word-spacing:0.23em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 43.4514em; left:4.72em;"><span class="stl_42 stl_21" style="word-spacing:0.03em;">Impuesto Sobr<span class="stl_09">e</span></span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;el</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;Valor Añadido</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;en</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;España:</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Demasiado</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;Cara</span><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;y Demasiado</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;Pronto.</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;Fundación &nbsp;</span></div>
					<div class="stl_01" style="top: 44.6413em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.03em;">de Estudios de Economía Aplicada, Documento de Trabajo, 17, 6. &nbsp;</span></div>
					<div class="stl_01" style="top: 46.8214em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.04em;">Donald, S. G., &amp; Lang, K. (2007). Inference with </span><a href="https://doi.org/10.1162/rest.89.2.221" target="_blank"><span class="stl_42 stl_21" style="word-spacing:-0.01em;">difference-in-differences and othe<span class="stl_09">r p</span></span></a><span class="stl_42 stl_09" style="word-spacing:0.07em;">anel data. &nbsp;</span></div>
					<div class="stl_01" style="top: 48.0913em; left:4.72em;"><span class="stl_43 stl_21" style="word-spacing:-0.06em;">The Review of Economics and Statist<span class="stl_09">ics, </span></span><span class="stl_42 stl_21" style="word-spacing:-0.06em;">89(2), 221-233.<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.1162/rest.89.2.221" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.06em;">https://doi.org/10.1162/rest.89.2<span class="stl_09">.221 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 50.2913em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.17em;">Favero, C., &amp; Giavazzi, F. (2012). Measuring tax multipli</span><a href="https://doi.org/10.1257/pol.4.2.69" target="_blank"><span class="stl_42" style="word-spacing:0.11em;">ers:</span></a><a href="https://doi.org/10.1257/pol.4.2.69" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.14em;">&nbsp;The</span></a><a href="https://doi.org/10.1257/pol.4.2.69" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;narrative method in</span></a><a href="https://doi.org/10.1257/pol.4.2.69" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.14em;">&nbsp;fisc</span></a><span class="stl_42" style="word-spacing:0.11em;">al &nbsp;</span></div>
					<div class="stl_01" style="top: 51.5613em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:-0.01em;">VARs. </span><span class="stl_43 stl_09" style="word-spacing:0.03em;">American Economic Journal: Economic Policy</span><span class="stl_42 stl_09" style="word-spacing:-0.02em;">, 4(2), 69-94. </span><a href="https://doi.org/10.1257/pol.4.2.69" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.06em;">https://doi.org/10.1257/pol.4.2<span class="stl_09">.69 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 53.7613em; left:4.72em;"><span class="stl_42 stl_21" style="word-spacing:0.04em;">Finkelstein, A<span class="stl_09">.</span></span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;(2002). The</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;effect</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;of</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;tax</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;subsidies</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;to</span><span class="stl_42 stl_21" style="word-spacing:0.02em;">&nbsp;employer-provide<span class="stl_09">d</span></span><span class="stl_42 stl_21" style="word-spacing:0.03em;">&nbsp;supplementar<span class="stl_09">y</span></span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;health &nbsp;</span></div>
					<div class="stl_01" style="top: 55.0314em; left:4.72em;"><a href="https://doi.org/10.1016/S0047-2727(00)00155-9" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.97em;">insurance: evidence from Canada. </span></a><a href="https://doi.org/10.1016/S0047-2727(00)00155-9" target="_blank"><span class="stl_43" style="word-spacing:0.9em;">Jour</span></a><span class="stl_43 stl_09" style="word-spacing:0.96em;">nal of Public Economics</span><span class="stl_42 stl_09" style="word-spacing:0.97em;">, 84(3), 305-339. &nbsp;</span></div>
					<div class="stl_01" style="top: 56.2314em; left:4.72em;"><a href="https://doi.org/10.1016/S0047-2727(00)00155-9" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.1016/S0047-2727(00)0015<span class="stl_09">5-9 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 58.4113em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.08em;">Gale, W.</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;G.,</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;&amp;</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;Samwick,</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;A.</span><a href="https://doi.org/10.2139/ssrn.2494468" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.03em;">&nbsp;A.</span></a><a href="https://doi.org/10.2139/ssrn.2494468" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;(2017).</span></a><a href="https://doi.org/10.2139/ssrn.2494468" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Effects</span></a><a href="https://doi.org/10.2139/ssrn.2494468" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;of</span></a><a href="https://doi.org/10.2139/ssrn.2494468" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;income</span></a><a href="https://doi.org/10.2139/ssrn.2494468" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;tax</span></a><a href="https://doi.org/10.2139/ssrn.2494468" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;chang</span></a><span class="stl_42" style="word-spacing:0.02em;">es</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;on</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;economic</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;growth.</span><span class="stl_42 stl_09" style="word-spacing:0.32em;">&nbsp;In &nbsp;</span></div>
					<div class="stl_01" style="top: 59.6814em; left:4.72em;"><span class="stl_43 stl_09" style="word-spacing:-0.01em;">The economics of tax policy, </span><span class="stl_42 stl_09" style="word-spacing:-0.01em;">13-39. </span><a href="https://doi.org/10.2139/ssrn.2494468" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.06em;">https://doi.org/10.2139/ssrn.249<span class="stl_09">4468 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 61.8814em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.08em;">García </span><a href="http://repositorio.minedu.gob.pe/handle/20.500.12799/3469" target="_blank"><span class="stl_42" style="word-spacing:0.02em;">Núñez,</span></a><a href="http://repositorio.minedu.gob.pe/handle/20.500.12799/3469" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;L. (2011). Econometría</span></a><a href="http://repositorio.minedu.gob.pe/handle/20.500.12799/3469" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.03em;">&nbsp;de</span></a><a href="http://repositorio.minedu.gob.pe/handle/20.500.12799/3469" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.12em;">&nbsp;Evaluación</span></a><a href="http://repositorio.minedu.gob.pe/handle/20.500.12799/3469" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;de Impacto.</span></a><a href="http://repositorio.minedu.gob.pe/handle/20.500.12799/3469" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.03em;">&nbsp;R</span></a><span class="stl_42" style="word-spacing:0.02em;">evista</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;de</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;Economía,</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;34(67), &nbsp;</span></div>
					<div class="stl_01" style="top: 63.0613em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.03em;">81-125. </span><a href="http://repositorio.minedu.gob.pe/handle/20.500.12799/3469" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.03em;">http://repositorio.minedu.gob.pe/handle/20.500.12799/<span class="stl_09">3469 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">44 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARjCAYAAAAD/enWAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAA8lSURBVHhe7dixbdtAGIZhAeRZKVW6VJmSpUuWKb3B2TwO4BG0TcqULn/cBBkhozgWcEhjFQZi2pT0PMA7wv8dwQ0AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAXJBtjn0q9SDpOjrefDt/AIBldCXGUx8iki6z48238wcAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAIBFdSXGVOqLpOU73ls7PQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA4NKlOYZU6oskSZKWq5/q7/b5BQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAFycrsQoSdfSTY7vbf4AgCWkOYY01ZCka6kv9WebQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAgM+V5hhSqS+S/q/+MZ7aWQEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAKxAjl0q9SBJq2iKh7ZOAMC52ubYn3zoJekL6h/jqc0TAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAPAufam/0lRDks6+Ug9t2gCAr5TmGLoSoySde9sc+zZtAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAwCJy7FKpB0lX1hxDWwEAgI91/NA4+QEi6aK7meK+zQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAwCXY5tinqT6/FpL0pjmGNhcAAO+U41tXYpSkU71uxK6tBQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAALA6XYkxlfoiSV9VX+qfNkkAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADr189x15UYJUn66NpTA8BVyXGbphqSJC3SHEN7cQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAOCf/jGeUqkHSTqXtjn2bcIAgDVKUzycesQlaa1tcuzahAEAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAsDbbHPtU6kGSpM+sKzG2pwiAS5PmGE6NvyRJS3YzxX17igAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACARfVz3KWphqSz6XmTY9dOGABghXJ860qMks6j44+Bdr0AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACci67EjzTVkPS24320UwEA4N1y3L5+SI2S3na8j3YpAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADwqTabv8SLXLQM3Hp0AAAAAElFTkSuQmCC" alt="" class="stl_46" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4414em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.06em;">Gechert, S., Horn, G., &amp; Paetz, C. (2019). Long-term Effects </span><a href="https://doi.org/10.1111/obes.12287" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.07em;">of fiscal Stimulus and Austerity in &nbsp;</span></a></div>
					<div class="stl_01" style="top: 7.7113em; left:4.72em;"><span class="stl_42" style="word-spacing:-0.06em;">Europe. </span><span class="stl_43 stl_21" style="word-spacing:-0.06em;">Oxford Bulletin of Economics and Statisti<span class="stl_09">cs, </span></span><span class="stl_42 stl_21" style="word-spacing:-0.06em;">83(1), 647-666.<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.1111/obes.12287" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.06em;">https://doi.org/10.1111/obes.12<span class="stl_09">287 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 9.9113em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.11em;">Gertler, P.</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;J., Martínez,</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;S.,</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;Premand, P.,</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;&amp;</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Rawlings,</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;L.</span><span class="stl_42 stl_09" style="word-spacing:0.04em;">&nbsp;B.</span><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;(2017). La</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;evaluación</span><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;de impacto</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;en &nbsp;</span></div>
					<div class="stl_01" style="top: 11.0914em; left:4.72em;"><a href="https://publications.iadb.org/es/la-evaluacion-de-impacto-en-la-practica-segunda-edicion" target="_blank"><span class="stl_42">la &nbsp;</span></a></div>
					<div class="stl_01" style="top: 11.0914em; left:8.65em;"><a href="https://publications.iadb.org/es/la-evaluacion-de-impacto-en-la-practica-segunda-edicion" target="_blank"><span class="stl_42">práctica. &nbsp;</span></a></div>
					<div class="stl_01" style="top: 11.0914em; left:15.49em;"><a href="https://publications.iadb.org/es/la-evaluacion-de-impacto-en-la-practica-segunda-edicion" target="_blank"><span class="stl_42 stl_21">Inter-America<span class="stl_09">n &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 11.0914em; left:25.2em;"><a href="https://publications.iadb.org/es/la-evaluacion-de-impacto-en-la-practica-segunda-edicion" target="_blank"><span class="stl_42 stl_21">Developmen<span class="stl_09">t &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 11.0914em; left:34em;"><a href="https://publications.iadb.org/es/la-evaluacion-de-impacto-en-la-practica-segunda-edicion" target="_blank"><span class="stl_42">Bank &nbsp;</span></a></div>
					<div class="stl_01" style="top: 11.0914em; left:39.35em;"><a href="https://publications.iadb.org/es/la-evaluacion-de-impacto-en-la-practica-segunda-edicion" target="_blank"><span class="stl_42 stl_21">Publica<span class="stl_09">t</span></span></a><span class="stl_42">ions. &nbsp;</span></div>
					<div class="stl_01" style="top: 12.2814em; left:4.72em;"><a href="https://publications.iadb.org/es/la-evaluacion-de-impacto-en-la-practica-segunda-edicion" target="_blank"><span class="stl_44 stl_21">https://publications.iadb.org/es/la-evaluacion-de-impacto-en-la-practica-segunda-ed<span class="stl_09">icion &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 14.4613em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.41em;">Gravelle, J., &amp; Hungerford, T. L. (2007). Corporate Tax Reform: Issues for Congress. &nbsp;</span></div>
					<div class="stl_01" style="top: 15.6414em; left:4.72em;"><span class="stl_42" style="word-spacing:-0.04em;">Congressional Research Service. &nbsp;</span></div>
					<div class="stl_01" style="top: 17.9214em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.08em;">Hedau, A. (2018). A</span><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;Review of Canons</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;of</span><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;Taxation:</span></a><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;India's</span></a><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_42 stl_21" style="word-spacing:0.03em;">&nbsp;Perspective<span class="stl_09">.</span></span></a><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.03em;">&nbsp;</span></a><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_43" style="word-spacing:0.03em;">Asian</span></a><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_43 stl_09" style="word-spacing:0.04em;">&nbsp;Journal</span></a><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_43" style="word-spacing:-0.03em;">&nbsp;of</span></a><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_43" style="word-spacing:-0.03em;">&nbsp;Re</span></a><span class="stl_43" style="word-spacing:-0.03em;">search &nbsp;</span></div>
					<div class="stl_01" style="top: 19.2014em; left:4.72em;"><span class="stl_43 stl_21" style="word-spacing:-0.06em;">in Social Sciences and Humanitie<span class="stl_09">s, </span></span><span class="stl_42 stl_21" style="word-spacing:-0.06em;">8(2), 41–53.<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5958/2249-7315.2018.00024.2" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.06em;">https://doi.org/10.5958/2249-7315.2018.000<span class="stl_09">24.2 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 21.4014em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.22em;">Imbens, G. W., &amp; Wooldridge, J. M. (2009). Recent developments in the econometrics of &nbsp;</span></div>
					<div class="stl_01" style="top: 22.5814em; left:4.72em;"><a href="https://doi.org/10.1257/jel.47.1.5" target="_blank"><span class="stl_42 stl_21">progra<span class="stl_09">m &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 22.5814em; left:10.44em;"><a href="https://doi.org/10.1257/jel.47.1.5" target="_blank"><span class="stl_42">evaluation. &nbsp;</span></a></div>
					<div class="stl_01" style="top: 22.5814em; left:17.1799em;"><a href="https://doi.org/10.1257/jel.47.1.5" target="_blank"><span class="stl_42">Jo</span></a><span class="stl_42">urnal &nbsp;</span></div>
					<div class="stl_01" style="top: 22.5814em; left:22.4em;"><span class="stl_42">of &nbsp;</span></div>
					<div class="stl_01" style="top: 22.5814em; left:25.34em;"><span class="stl_42 stl_21">Economi<span class="stl_09">c &nbsp;</span></span></div>
					<div class="stl_01" style="top: 22.5814em; left:31.65em;"><span class="stl_42">Literature, &nbsp;</span></div>
					<div class="stl_01" style="top: 22.5814em; left:38.24em;"><span class="stl_42">47(1), &nbsp;</span></div>
					<div class="stl_01" style="top: 22.5814em; left:42.76em;"><span class="stl_42 stl_21">5-86<span class="stl_09">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 23.7613em; left:4.72em;"><a href="https://doi.org/10.1257/jel.47.1.5" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.1257/jel.47.1<span class="stl_09">.5 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 25.9514em; left:4.72em;"><a href="https://doi.org/10.1007/978-3-030-45081-6_1" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.24em;">Infantino, L. (2020). Society and Power. </span></a><span class="stl_42 stl_09" style="word-spacing:0.27em;">In: Infrasocial Power. Palgrave Macmillan,</span><span class="stl_42 stl_09" style="word-spacing:0.22em;">&nbsp;Cham. &nbsp;</span></div>
					<div class="stl_01" style="top: 27.1314em; left:4.72em;"><a href="https://doi.org/10.1007/978-3-030-45081-6_1" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.1007/978-3-030-45081-<span class="stl_09">6_1 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 29.3113em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.29em;">Kahn-Lang, A., &amp; Lang, K. (2019). The Promise and Pitfalls of Differences-in-Differences: &nbsp;</span></div>
					<div class="stl_01" style="top: 30.5913em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.12em;">Reflections on </span><a href="https://doi.org/10.1080/07350015.2018.1546591" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.12em;">16 and Pregnant</span></a><a href="https://doi.org/10.1080/07350015.2018.1546591" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;and Other</span></a><a href="https://doi.org/10.1080/07350015.2018.1546591" target="_blank"><span class="stl_42 stl_21" style="word-spacing:0.06em;">&nbsp;Applications<span class="stl_09">.</span></span></a><a href="https://doi.org/10.1080/07350015.2018.1546591" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.02em;">&nbsp;</span></a><a href="https://doi.org/10.1080/07350015.2018.1546591" target="_blank"><span class="stl_43" style="word-spacing:0.02em;">Jour</span></a><span class="stl_43" style="word-spacing:0.02em;">nal</span><span class="stl_43 stl_09" style="word-spacing:0.06em;">&nbsp;of Business</span><span class="stl_43 stl_09" style="word-spacing:0.03em;">&nbsp;&amp;</span><span class="stl_43 stl_09" style="word-spacing:0.08em;">&nbsp;Economic</span><span class="stl_43 stl_09" style="word-spacing:0.1em;">&nbsp;Statistics, &nbsp;</span></div>
					<div class="stl_01" style="top: 31.7814em; left:4.72em;"><span class="stl_42">3</span></div>
					<div class="stl_01" style="top: 31.7814em; left:5.2em;"><span class="stl_42 stl_09" style="word-spacing:0.03em;">8(3), 613–620. </span><a href="https://doi.org/10.1080/07350015.2018.1546591" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.04em;">https://doi.org/10.1080/07350015.2018.1546<span class="stl_09">591 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 33.9714em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.32em;">LaLonde, R. J. (1986). Evaluating the econometric evaluations of training programs with &nbsp;</span></div>
					<div class="stl_01" style="top: 35.2414em; left:4.72em;"><a href="https://www.jstor.org/stable/1806062" target="_blank"><span class="stl_42 stl_09" style="word-spacing:1.88em;">experimental data. </span></a><a href="https://www.jstor.org/stable/1806062" target="_blank"><span class="stl_43 stl_09" style="word-spacing:1.84em;">The A</span></a><span class="stl_43 stl_09" style="word-spacing:1.88em;">merican Economic Review, </span><span class="stl_42 stl_21" style="word-spacing:1.81em;">76(4), 604-62<span class="stl_09">0. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.4314em; left:4.72em;"><a href="https://www.jstor.org/stable/1806062" target="_blank"><span class="stl_44 stl_21">https://www.jstor.org/stable/1806<span class="stl_09">062 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 38.6214em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.05em;">Li, H., Graham, D. J., &amp; Majumdar, A. (2012). The effects of congestion charging on road traffic &nbsp;</span></div>
					<div class="stl_01" style="top: 39.8913em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.37em;">casualties: A causal </span><a href="https://doi.org/10.1016/j.aap.2012.02.013" target="_blank"><span class="stl_42 stl_21" style="word-spacing:0.31em;">analysis using difference-in-differe<span class="stl_09">nce </span></span></a><span class="stl_42 stl_21" style="word-spacing:0.31em;">estimation<span class="stl_09">.</span></span><span class="stl_42 stl_09" style="word-spacing:0.31em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.31em;">Accident</span><span class="stl_43 stl_09" style="word-spacing:0.34em;">&nbsp;Analysis</span><span class="stl_43 stl_09" style="word-spacing:0.28em;">&nbsp;&amp; &nbsp;</span></div>
					<div class="stl_01" style="top: 41.1814em; left:4.72em;"><span class="stl_43" style="word-spacing:-0.03em;">Prevention, </span><span class="stl_42 stl_09" style="word-spacing:0.02em;">49, 366-377. </span><a href="https://doi.org/10.1016/j.aap.2012.02.013" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.1016/j.aap.2012.02.<span class="stl_09">013 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 43.3714em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.07em;">Macas-Acosta, G., Macas-Lituma, G., &amp; Vergara-Romero, A. (2022). The Internal and External &nbsp;</span></div>
					<div class="stl_01" style="top: 44.6514em; left:4.72em;"><a href="https://doi.org/10.3390/economies10100248" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.25em;">Factors That Determined Private Investm</span></a><span class="stl_42 stl_09" style="word-spacing:0.24em;">ent in Ecuador 2007–2020.</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.16em;">Economies,</span><span class="stl_43 stl_09" style="word-spacing:0.11em;">&nbsp;</span><span class="stl_42" style="word-spacing:0.11em;">10(10),</span><span class="stl_42 stl_09" style="word-spacing:0.21em;">&nbsp;248. &nbsp;</span></div>
					<div class="stl_01" style="top: 45.8413em; left:4.72em;"><a href="https://doi.org/10.3390/economies10100248" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.3390/economies10100<span class="stl_09">248 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 48.0314em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.2em;">McBride, </span><a href="https://taxfoundation.org/what-evidence-taxes-and-growth/" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.19em;">W. (2012). What</span></a><a href="https://taxfoundation.org/what-evidence-taxes-and-growth/" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.15em;">&nbsp;Is</span></a><a href="https://taxfoundation.org/what-evidence-taxes-and-growth/" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.17em;">&nbsp;the Evidence on Taxes</span></a><a href="https://taxfoundation.org/what-evidence-taxes-and-growth/" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.14em;">&nbsp;and</span></a><a href="https://taxfoundation.org/what-evidence-taxes-and-growth/" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;Growth? Tax </span></a><span class="stl_42 stl_21" style="word-spacing:0.13em;">Foundatio<span class="stl_09">n</span></span><span class="stl_42 stl_09" style="word-spacing:0.19em;">&nbsp;Special &nbsp;</span></div>
					<div class="stl_01" style="top: 49.2113em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.02em;">Report, 207. </span><a href="https://taxfoundation.org/what-evidence-taxes-and-growth/" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.04em;">https://taxfoundation.org/what-evidence-taxes-and-gro<span class="stl_09">wth/ &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 51.4613em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.04em;">Mencinger, J., Aristovnik, A., &amp; Verbi</span><span class="stl_47" style="word-spacing:-0.03em;">č</span><span class="stl_42" style="word-spacing:-0.03em;">, M. (201</span><a href="https://doi.org/10.1016/j.econmod.2016.12.023" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.03em;">7). Asymmetric effects of fiscal policy in EU an</span></a><span class="stl_42" style="word-spacing:-0.03em;">d &nbsp;</span></div>
					<div class="stl_01" style="top: 52.7414em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.03em;">OECD countries. </span><span class="stl_43 stl_09" style="word-spacing:0.05em;">Economic Modelling, </span><span class="stl_42 stl_09" style="word-spacing:0.02em;">61, 448-461. </span><a href="https://doi.org/10.1016/j.econmod.2016.12.023" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.04em;">https://doi.org/10.1016/j.econmod.2016.12<span class="stl_09">.023 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 54.9314em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.08em;">Randolph, W. C. (2006). Interna</span><a href="https://www.cbo.gov/sites/default/files/109th-congress-2005-2006/workingpaper/2006-09_0.pdf" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.07em;">tional burdens of the corporate income tax. Washington, DC: &nbsp;</span></a></div>
					<div class="stl_01" style="top: 56.1214em; left:4.72em;"><a href="https://www.cbo.gov/sites/default/files/109th-congress-2005-2006/workingpaper/2006-09_0.pdf" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.61em;">Congressional Budget Office. </span></a><a href="https://www.cbo.gov/sites/default/files/109th-congress-2005-2006/workingpaper/2006-09_0.pdf" target="_blank"><span class="stl_44 stl_21" style="word-spacing:0.53em;">https://www.cbo.gov/sites/default/files/109th-congress-<span class="stl_09">2005- &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 57.3014em; left:4.72em;"><a href="https://www.cbo.gov/sites/default/files/109th-congress-2005-2006/workingpaper/2006-09_0.pdf" target="_blank"><span class="stl_44">2</span></a></div>
					<div class="stl_01" style="top: 57.3014em; left:5.24em;"><a href="https://www.cbo.gov/sites/default/files/109th-congress-2005-2006/workingpaper/2006-09_0.pdf" target="_blank"><span class="stl_44 stl_21">006/workingpaper/2006-09_0.p<span class="stl_09">df &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 59.4814em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.13em;">Rolph, E.</span><span class="stl_42 stl_09" style="word-spacing:0.06em;">&nbsp;R.</span><span class="stl_42 stl_09" style="word-spacing:0.05em;">&nbsp;(</span><a href="https://doi.org/10.1086/257173" target="_blank"><span class="stl_42" style="word-spacing:0.04em;">1952).</span></a><a href="https://doi.org/10.1086/257173" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;A Proposed</span></a><a href="https://doi.org/10.1086/257173" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Revision of</span></a><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Excise</span><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;Tax</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;Theory.</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Journal</span><span class="stl_42 stl_09" style="word-spacing:0.08em;">&nbsp;of</span><span class="stl_42 stl_09" style="word-spacing:0.13em;">&nbsp;Political</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;Economy, &nbsp;</span></div>
					<div class="stl_01" style="top: 60.6714em; left:5.23em;"><span class="stl_42 stl_09" style="word-spacing:0.03em;">0(2), 102-116. </span><a href="https://doi.org/10.1086/257173" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.1086/2571<span class="stl_09">73 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 60.6714em; left:4.72em;"><span class="stl_42">6</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">45 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_16">
			<div class="stl_03">
				<img src="data:image/png;base64,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" alt="" class="stl_48" />
			</div>
			<div class="stl_view">
				<div class="stl_18 stl_19">
					<div class="stl_01" style="top: 3.0026em; left:14.84em;"><span class="stl_20 stl_09" style="word-spacing:0.04em;">REVISTA DE</span><span class="stl_20 stl_09" style="word-spacing:-0.01em;">&nbsp;LA</span><span class="stl_20 stl_09" style="word-spacing:0.05em;">&nbsp;UNIVERSIDAD</span><span class="stl_20 stl_09" style="word-spacing:-0.02em;">&nbsp;D</span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">EL</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;ZULIA.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.22em;">&nbsp;3ª</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.01em;">&nbsp;época.</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;Año</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.03em;">&nbsp;15,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;N°</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20" style="word-spacing:-0.02em;">&nbsp;44,</span></a><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_20 stl_09" style="word-spacing:0.02em;">&nbsp;2024 &nbsp;</span></a></div>
					<div class="stl_01" style="top: 4.0526em; left:26.9799em;"><span class="stl_20 stl_21" style="word-spacing:-0.03em;">DOI:<span class="stl_09">&nbsp;</span></span><a href="https://doi.org/10.5281/zenodo.13763944" target="_blank"><span class="stl_22 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5281/zenodo<span class="stl_09">.13763944 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 5.0926em; left:6.62em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Guido Macas-Acosta et al.//Effects of a Tax Reform: Increase in Value-Added Tax in Ecuador... 425-446 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4414em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.18em;">Romer, C.</span><span class="stl_42 stl_09" style="word-spacing:0.15em;">&nbsp;D., &amp; Romer,</span><span class="stl_42 stl_09" style="word-spacing:0.15em;">&nbsp;D. H. (2010).</span><span class="stl_42 stl_09" style="word-spacing:0.15em;">&nbsp;The</span><span class="stl_42 stl_09" style="word-spacing:0.21em;">&nbsp;macroeconomic effects</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;of tax changes:</span><span class="stl_42 stl_09" style="word-spacing:0.19em;">&nbsp;estimates &nbsp;</span></div>
					<div class="stl_01" style="top: 7.7113em; left:4.72em;"><a href="https://doi.org/10.1257/aer.100.3.763" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.48em;">based on a new measure of fi</span></a><span class="stl_42 stl_09" style="word-spacing:0.54em;">scal shocks.</span><span class="stl_42 stl_09" style="word-spacing:0.45em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.45em;">American</span><span class="stl_43 stl_09" style="word-spacing:0.46em;">&nbsp;Economic Review,</span><span class="stl_43 stl_09" style="word-spacing:0.45em;">&nbsp;</span><span class="stl_42" style="word-spacing:0.45em;">100(3),</span><span class="stl_42 stl_09" style="word-spacing:0.52em;">&nbsp;763-801. &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9113em; left:4.72em;"><a href="https://doi.org/10.1257/aer.100.3.763" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.1257/aer.100.3.7<span class="stl_09">63 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 11.0914em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.19em;">Romero-Subia, J. F., Jimber-del</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;Rio, J. A., Ochoa-Rico, M. S., &amp; Vergara-Romero,</span><span class="stl_42 stl_09" style="word-spacing:0.12em;">&nbsp;A.</span><span class="stl_42 stl_09" style="word-spacing:0.16em;">&nbsp;(2022). &nbsp;</span></div>
					<div class="stl_01" style="top: 12.3714em; left:4.72em;"><a href="https://doi.org/10.3390/economies10090225" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.93em;">Analysis of Citizen Satisfaction in </span></a><span class="stl_42 stl_09" style="word-spacing:0.95em;">Municipal Services. </span><span class="stl_43" style="word-spacing:0.87em;">Economies</span><span class="stl_42 stl_09" style="word-spacing:0.92em;">, 10(9), 225. &nbsp;</span></div>
					<div class="stl_01" style="top: 13.5613em; left:4.72em;"><a href="https://doi.org/10.3390/economies10090225" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.3390/economies10090<span class="stl_09">225 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 15.7514em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.14em;">Segura, A.</span><span class="stl_42 stl_09" style="word-spacing:0.12em;">&nbsp;(2015).</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Some</span><span class="stl_42 stl_09" style="word-spacing:0.12em;">&nbsp;Thoughts</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;on Fiscal</span><span class="stl_42 stl_09" style="word-spacing:0.11em;">&nbsp;Policy</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;and</span><span class="stl_42 stl_09" style="word-spacing:0.09em;">&nbsp;the</span><span class="stl_42 stl_09" style="word-spacing:0.14em;">&nbsp;Unfinished</span><span class="stl_42 stl_09" style="word-spacing:0.12em;">&nbsp;Agenda.</span><span class="stl_42 stl_09" style="word-spacing:0.07em;">&nbsp;In</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;FMI,</span><span class="stl_42 stl_09" style="word-spacing:0.1em;">&nbsp;Peru: &nbsp;</span></div>
					<div class="stl_01" style="top: 16.9314em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.32em;">Staying the Co</span><a href="https://doi.org/10.5089/9781513521473.071" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.34em;">urse of Economic Success (Internationa</span></a><span class="stl_42 stl_09" style="word-spacing:0.36em;">l). Washington, D.C: International &nbsp;</span></div>
					<div class="stl_01" style="top: 18.1113em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.03em;">Monetary Fund. </span><a href="https://doi.org/10.5089/9781513521473.071" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.03em;">https://doi.org/10.5089/9781513521473.<span class="stl_09">071 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 20.2914em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.05em;">Senplades, Secretaria Nacional de Planificación y Desarrollo. (20</span><a href="https://docplayer.es/33824032-Evaluacion-de-los-costos-de-reconstruccion-sismo-en-ecuador-abril-resumen-ejecutivo.html" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.02em;">16). Evaluación de los costos de &nbsp;</span></a></div>
					<div class="stl_01" style="top: 21.4814em; left:4.72em;"><a href="https://docplayer.es/33824032-Evaluacion-de-los-costos-de-reconstruccion-sismo-en-ecuador-abril-resumen-ejecutivo.html" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.04em;">reconstrucción. Sismo en Ecuador. Abril 2016. Quito: Senplades. </span></a><a href="https://docplayer.es/33824032-Evaluacion-de-los-costos-de-reconstruccion-sismo-en-ecuador-abril-resumen-ejecutivo.html" target="_blank"><span class="stl_44 stl_21" style="word-spacing:-0.03em;">https://docplayer.es/338240<span class="stl_09">32- &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 22.6613em; left:4.72em;"><a href="https://docplayer.es/33824032-Evaluacion-de-los-costos-de-reconstruccion-sismo-en-ecuador-abril-resumen-ejecutivo.html" target="_blank"><span class="stl_44 stl_21">Evaluacion-de-los-costos-de-reconstruccion-sismo-en-ecuador-abril-resumen-ejecutivo<span class="stl_09">.html &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 24.8413em; left:4.72em;"><span class="stl_42 stl_09" style="word-spacing:0.05em;">Van Der Wielen, W. (2019). The Macroeconomic Effects of Tax Reform: Evidence from the EU &nbsp;</span></div>
					<div class="stl_01" style="top: 26.0314em; left:4.72em;"><a href="https://www.econstor.eu/handle/10419/202262" target="_blank"><span class="stl_42 stl_09" style="word-spacing:1.01em;">(No. 04/2019). JRC Working Papers </span></a><span class="stl_42 stl_09" style="word-spacing:1.02em;">on Taxation and Structural Reforms. &nbsp;</span></div>
					<div class="stl_01" style="top: 27.2113em; left:4.72em;"><a href="https://www.econstor.eu/handle/10419/202262" target="_blank"><span class="stl_44 stl_21">https://www.econstor.eu/handle/10419/202<span class="stl_09">262 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 29.3913em; left:4.72em;"><span class="stl_42 stl_21" style="word-spacing:0.18em;">Vergara-Romero, A., Jimber-del-Río, J-<span class="stl_09">A.,</span></span><span class="stl_42 stl_09" style="word-spacing:0.24em;">&nbsp;&amp; Márquez-Sánchez, F. (2022). Food</span><span class="stl_42 stl_09" style="word-spacing:0.25em;">&nbsp;Autonomy &nbsp;</span></div>
					<div class="stl_01" style="top: 30.6714em; left:4.72em;"><a href="https://doi.org/10.3390/agronomy12051141" target="_blank"><span class="stl_42 stl_09" style="word-spacing:0.61em;">within Food Sovereignty: Evidence f</span></a><span class="stl_42 stl_09" style="word-spacing:0.6em;">rom a Structural Model.</span><span class="stl_42 stl_09" style="word-spacing:0.54em;">&nbsp;</span><span class="stl_43" style="word-spacing:0.54em;">Agronomy,</span><span class="stl_43 stl_09" style="word-spacing:0.48em;">&nbsp;</span><span class="stl_42" style="word-spacing:0.48em;">12(5),</span><span class="stl_42 stl_09" style="word-spacing:0.59em;">&nbsp;1141. &nbsp;</span></div>
					<div class="stl_01" style="top: 31.8613em; left:4.72em;"><a href="https://doi.org/10.3390/agronomy12051141" target="_blank"><span class="stl_44 stl_21">https://doi.org/10.3390/agronomy12051<span class="stl_09">141 &nbsp;</span></span></a></div>
					<div class="stl_01" style="top: 36.3999em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.05em;">Conflicto de interés &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1226em; left:4.72em;"><span class="stl_23 stl_09" style="word-spacing:0.02em;">Los autores de este manuscrito declaran no tener ningún conflicto de interés. &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4499em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.07em;">Declaración ética &nbsp;</span></div>
					<div class="stl_01" style="top: 42.2826em; left:4.72em;"><span class="stl_23 stl_09" style="word-spacing:0.2em;">Los autores declaran que</span><span class="stl_23 stl_09" style="word-spacing:0.13em;">&nbsp;el</span><span class="stl_23 stl_09" style="word-spacing:0.18em;">&nbsp;proceso de</span><span class="stl_23 stl_21" style="word-spacing:0.12em;">&nbsp;investigaci<span class="stl_09">ón</span></span><span class="stl_23 stl_09" style="word-spacing:0.18em;">&nbsp;que dio lugar al presente manuscrito</span><span class="stl_23 stl_09" style="word-spacing:0.14em;">&nbsp;se</span><span class="stl_23 stl_09" style="word-spacing:0.22em;">&nbsp;desarrolló &nbsp;</span></div>
					<div class="stl_01" style="top: 43.4326em; left:4.72em;"><span class="stl_23 stl_09" style="word-spacing:0.21em;">siguiendo criterios éticos, por</span><span class="stl_23 stl_09" style="word-spacing:0.16em;">&nbsp;lo</span><span class="stl_23 stl_09" style="word-spacing:0.17em;">&nbsp;que fueron</span><span class="stl_23 stl_09" style="word-spacing:0.22em;">&nbsp;empleadas</span><span class="stl_23 stl_09" style="word-spacing:0.18em;">&nbsp;en forma racional y profesional las</span><span class="stl_23 stl_21" style="word-spacing:0.12em;">&nbsp;herramienta<span class="stl_09">s &nbsp;</span></span></div>
					<div class="stl_01" style="top: 44.5726em; left:4.72em;"><span class="stl_23 stl_09" style="word-spacing:0.04em;">tecnológicas asociadas a la generación del conocimiento. &nbsp;</span></div>
					<div class="stl_01" style="top: 46.7299em; left:4.72em;"><span class="stl_26 stl_21">Copyrigh<span class="stl_09">t &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.4526em; left:4.72em;"><span class="stl_23">La</span><span class="stl_23 stl_09" style="word-spacing:0.08em;">&nbsp;</span><span class="stl_20 stl_09" style="font-style:italic; word-spacing:0.16em;">Revista de</span><span class="stl_20 stl_09" style="font-style:italic; word-spacing:0.14em;">&nbsp;la Universidad del Zulia</span><span class="stl_20 stl_09" style="word-spacing:0.07em;">&nbsp;</span><span class="stl_23 stl_21" style="word-spacing:0.07em;">declar<span class="stl_09">a</span></span><span class="stl_23 stl_09" style="word-spacing:0.13em;">&nbsp;que reconoce</span><span class="stl_23 stl_09" style="word-spacing:0.12em;">&nbsp;los derechos de</span><span class="stl_23 stl_09" style="word-spacing:0.13em;">&nbsp;los autores</span><span class="stl_23 stl_09" style="word-spacing:0.09em;">&nbsp;de</span><span class="stl_23 stl_09" style="word-spacing:0.11em;">&nbsp;los</span><span class="stl_23 stl_09" style="word-spacing:0.14em;">&nbsp;trabajos &nbsp;</span></div>
					<div class="stl_01" style="top: 49.6026em; left:4.72em;"><span class="stl_23 stl_09" style="word-spacing:0.18em;">originales que en ella</span><span class="stl_23 stl_09" style="word-spacing:0.13em;">&nbsp;se</span><span class="stl_23 stl_09" style="word-spacing:0.21em;">&nbsp;publican;</span><span class="stl_23 stl_09" style="word-spacing:0.18em;">&nbsp;dichos trabajos son propiedad intelectual de sus autores.</span><span class="stl_23 stl_09" style="word-spacing:0.16em;">&nbsp;Los</span><span class="stl_23 stl_09" style="word-spacing:0.19em;">&nbsp;autores &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7526em; left:4.72em;"><span class="stl_23 stl_09" style="word-spacing:0.05em;">preservan sus derechos de autoría y comparten sin propósitos comerciales, según la licencia adoptada por la &nbsp;</span></div>
					<div class="stl_01" style="top: 51.9026em; left:4.72em;"><span class="stl_23 stl_21">revist<span class="stl_09">a &nbsp;</span></span></div>
					<div class="stl_01" style="top: 54.0599em; left:4.72em;"><span class="stl_26" style="word-spacing:-0.06em;">Licencia Creative Commons &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7726em; left:4.72em;"><span class="stl_23 stl_09" style="word-spacing:0.45em;">Esta obra está bajo una Licencia Creative Commons Atribución-NoComercial-Compartir Igual 4.0 &nbsp;</span></div>
					<div class="stl_01" style="top: 56.9226em; left:4.72em;"><span class="stl_23 stl_21">Internacion<span class="stl_09">al &nbsp;</span></span></div>
					<div class="stl_01" style="top: 62.5826em; left:9.54em;"><span class="stl_20 stl_09" style="word-spacing:0.01em;">REVISTA DE LA UNIVERSIDAD DEL ZULIA, Fundada el 31 de mayo de 1947 &nbsp;</span></div>
					<div class="stl_01" style="top: 64.1326em; left:11.9799em;"><span class="stl_20 stl_09" style="word-spacing:0.02em;">UNIVERSIDAD DEL ZULIA, Fundada el 11 de septiembre de 1891 &nbsp;</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.32em;"><span class="stl_31">4</span></div>
					<div class="stl_01" style="top: 66.1262em; left:43.83em;"><span class="stl_31">46 &nbsp;</span></div>
				</div>
			</div>
		</div>
	</body>
</html>