<!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 {
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	font-size: 1em;
	margin: 0em;
	line-height: 0.0em;
	display: block;
	border-style: none;
	width: 49.58333em;
}

@supports(-ms-ime-align:auto) { .stl_02 {width: auto; overflow: hidden;}}
.stl_03 {
	position: relative;
}
.stl_04 {
	width: 100%;
	clip: rect(10.27789em,44.76375em,66.89317em,7.003283em);
	position: absolute;
	pointer-events: none;
}
.stl_05 {
	position: relative;
	width: 49.58333em;
}
.stl_06 {
	height: 7.008333em;
}
.ie .stl_06 {
	height: 70.08334em;
}
@font-face {
	font-family:"BPFFGO+AGaramondPro-Bold";
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format("truetype");
}
.stl_07 {
	font-size: 1.67em;
	font-family: "BPFFGO+AGaramondPro-Bold";
	color: #000000;
	line-height: 1.205823em;
}
.stl_08 {
	letter-spacing: -0.01em;
}
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");
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}
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	font-size: 1.33em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.274185em;
}
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	font-size: 0.58em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.278305em;
}
.stl_11 {
	font-size: 1em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.271em;
}
.stl_12 {
	font-size: 0.58em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.277574em;
}
@font-face {
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}
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	font-size: 0.92em;
	font-family: "FJVCSE+AGaramondPro-BoldItalic";
	color: #000000;
	line-height: 1.203755em;
}
.stl_18 {
	font-size: 0.83em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.276104em;
}
.stl_19 {
	font-size: 0.75em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.271em;
}
.stl_20 {
	font-size: 0.83em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #FFFFFF;
	line-height: 1.276104em;
}
.stl_21 {
	-ms-transform: matrix(1,0,0,1.25,0,-0.81344);
	-moz-transform: scale(1,1.25);
	-webkit-transform: scale(1,1.25);
	transform: scale(1,1.25);
	-o-transform: scale(1,1.25);
}
@font-face {
	font-family:"DCNRES+AGaramondPro-Regular";
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}
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	font-family: "MNKUEJ+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.278994em;
}
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	letter-spacing: 0.02em;
}
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	letter-spacing: 0.01em;
}
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	width: 100%;
	clip: rect(42.522em,38.54567em,57.01483em,10.06858em);
	position: absolute;
	pointer-events: none;
}
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") 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	-ms-transform: matrix(1,0,0,1.030928,0,-1.5);
	-moz-transform: scale(1,1.030928);
	-webkit-transform: scale(1,1.030928);
	transform: scale(1,1.030928);
	-o-transform: scale(1,1.030928);
}
.stl_63 {
	font-size: 1.05em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.272009em;
}
.stl_64 {
	-ms-transform: matrix(1,0,0,1.020408,0,-1.5);
	-moz-transform: scale(1,1.020408);
	-webkit-transform: scale(1,1.020408);
	transform: scale(1,1.020408);
	-o-transform: scale(1,1.020408);
}
.stl_65 {
	font-size: 1.06em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.272998em;
}
.stl_66 {
	font-size: 0.63em;
	font-family: "QGDGWK+AGaramondPro-Regular";
	color: #000000;
	line-height: 1.274194em;
}
.stl_67 {
	width: 100%;
	clip: rect(46.98416em,42.29841em,60.7809em,8.490075em);
	position: absolute;
	pointer-events: none;
}
@font-face {
	font-family:"EEMQND+Calibri";
	src:url("data:application/octet-stream;base64,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");
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format("truetype");
}
.stl_68 {
	font-size: 1.08em;
	font-family: "EEMQND+Calibri";
	color: #000000;
	line-height: 1.224471em;
}
.stl_69 {
	width: 100%;
	clip: rect(22.59984em,42.53006em,45.09962em,6.068808em);
	position: absolute;
	pointer-events: none;
}
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");
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") format("truetype");
}
.stl_70 {
	font-size: 1em;
	font-family: "BNBRFS+TimesNewRomanPSMT";
	color: #000000;
	line-height: 1.107422em;
}
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	font-family:"VTNUFV+TimesNewRomanPSMT";
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");
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?#iefix") 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hStIoDBfVr2phexg7Zv87CGvyHb+BdSi29ImK6KDnozXG76ANEsFUsIHGRUBT9VgT85m4ENkRgVpwW7LiCzN6Eok+nqVwEUMNNZkamtDg3gIAiLyPngKAb2WwgEe9XS8r4dbfZZJxLVHtoxOKW8qjtPLrcgfaoB8ciW2vg0KHHxFM/j+HTG4PVYixBeB7LKQGsmtXLzpIztF9HUaG1YbAYSVZrqOoWzx6IHy50lf0eOlVa/MSCwWbhm/gY5leMjAAAAeNqNfAl8HMWZb1V3Tx9z9vRcPXfPrdFoNCNpRtLIwmr5tmwjEZ+yERaGcFmJJQEGDI7FFcdAYuUiEBJswn1kbcuyPDYhKFlDQoKD39uEhewSHJ7DQoISv6yXEEDy+6pmZJvdfb/3Ruqu6urqnu6q7/v+3/evqkEMgg+zTkSIRQJCuPqplCI0/UPmYtiPIQQ10EcIGRASPiQn0dKzU+wudh9qRBex9+6/O7PuAMPMX7VO1zp0i4VZ3aE7HMxql1+oT4gmE7M6YSalCWRuKp89rZsUhVnd5CZV4Ph347JMM2d0l80GOVq3qSTQVMjWl89O6poEl9Q3oRCXrssXzLoENzXrwSDZ2+GUuXz213qIVDKbuR0qVmmpSmuociIktNdxKDfVMXUsk+lTSrkMfI7npu1KqfTrzHGcgwNSlJmcfCuTOSb/+nhDPpPx61tMgXuaGGVlM1a0cGmk4ylpwsgqGWU72t70ZXSv6d4iH1TcbXLHSAcnBZYblvMLtYXR5W16x66gaLQKGoouxcuMS01Li8ta5rctvWit6WrT3dJdxrtMtlXuO91MuGNjB9MvNqFCe306W3ge+5EZmc9OTkglc42pZCbv7msryuYeM6PDrt/MajTZaubM7Wr57Bt62lTqVjeqW1Q2p+5QGfVLYRmTN8636+0MvPZgdiTLZIvQbmV2kW7nTPWTWZztT6Ami9lcKEDDfwo9wK9ueh5fjeIoQb7RWkKJcGIkMZrg9MTpBDOSwAmZVEo8z8wHUXGdnRwLl1xlfLUe8udKDYJuLWlCjzAisLKATwu4R8DC/Lnzv6hmLpbP9A0ND2dWTJ2ZysjTGTjItE9n2uXK34d97ajjzPSpPnlqqGNqeLpvKGMvkTqZTO4AT2RqjDVj1Nc7BX1FuqshP/8WfXFxTiBmcLS0NrcyvCQaRYaPRLUowxdNJQ3Zg44AUhy2sCWAo7E5hlIAtYoFDRcLJiUgB7A1Crs2vj2A4FvgITI4Azv4z9TW1t5+++14GA+hITw0jPrmrxvrUHBfL+7LoOH5l64bb4A3BYk8OSbTZMJaatHg3ctn3xszk+SkbjKVVM1U8sAWINLuM5WM0JUtNSQ1QmqEVIJUKqHMZz+98J7+Q6rKhcyFsvDeoQGzOR+SITc+AP2ZLouW8YG8iWsvi9LYAGdCakeG/BF5hqbJ5Rt6E7zAx6LJYqGlubmlWEjGogLv8jgrZc1NjR63x+2yO93upsaW5hYXKU/Z4Rre5YQiZvFX480Xbbw1lP7lB2tXdiSSTC6ZyO3fs+3iOQHF6LHJZlf74FUNbfg7dd0L1rQuv+sLdu8d181vWHDzmviuq6LRurb6xkJ2zWg6PC9z98wrd85xCpb21vsXfBP3tXvr+ktLNiKMLgL7YTN8Dbnwc+cNxxHkOfuhHiQa7zTzWMAiyWKOGATMm82wB1346zixGZD54zgpgsw746QeZF6nVgQyvztErjEbXmDfQSJsAnKw7+gmh1OXyM1dUJDreCvTOCVPTeGK0h/PEJ0/Jr8MSu+vCJ2ecihE3p1OsnfAZWD6MFgkfjVmSBF5NJ4+1GmqPZA5M06KSMlhUs9s9rjtFVNDvgC+teMtMCsY7MrhUc+k57SH9YB6H+xYVCCp3laaU8CeMcuVzT0erHt6PP2eQc+oZy9UFMzpkNAVxekQn4o5U5ZOR8i5AB5J4I0Ixy3m6m0q1qI4pzBqxj1m3G8eNI+a95pPmw3mMffYo2oGtI1oVvs06Fx7R/t/TH2K/yOTgWfqw0MYtCCDh3t7/eMuZBDEMvvO2IBgJDLW2AGShanUuCLFxubmor2QJKKVSuBbvYXFMx0d9T5rWPXV2LHd8LVPOte0BuNxX/tqVn9osU+ODQK8XDSziP0XAIw5aCnqZadJz+t3KO6e7yQfbGZRVt7AbK3dupJBtXw9/7l7Na6jpXvDlpYbk4MbdnO7DXd67lJ3F++Ze+fC3cu+3P1tz7fVB7vL3BHDuGdcfaXwyrLJDSc2nNxweoPfp7ma5KKzObzB8KTY1dzhR262OdLlR975il22WS1mk1GSHA6nJIJNUxIEfhQnQBNpQqe5g6SAT6aOPYl9iRcTbKKMHz60LjMSwRGoqltIXWVPZF/kxQgbqV5DU7gkAnV1dbQLd+lQ2qVDUVcdgbquHid2lrGoO7aIeIcIGTvcRizyD87H88tsg272dhlzXtzjHfEy3heY/4l4JLErUDucMvKC9xJ8SV2dbcWP2TzKoxDsS2gFm9fDch5vye/O78mzedUG0p83E0nMF0v17MgqvIq8mwV0ATK/GJedNPM7KqyriF0yWkBaVyXCNbiGvLTb4yvsrsHdNYM1kzUnargaK6lZUxFrhmT+rCtEx2pu1DbkN+gb9kKbGzaQSwMmc2GDdff9i/AiChKLGjQ3trkH3a+5WTdorW4n17nNdjvZkxruMvOC7niwA3c05NkelulhMWJllmFJU3qDBZrCXVny9UTnSeYweUf22vUbjuKbUQQbD+xSM5kPiQKDVAN00MxUZviUnBn6kB5khqfI6SH51Bk4HAaVl6cQoEzH9LvyVN9Qhzw1LJ/J9PVBQupDZTD4469F3o4wfb2Z4TNTfVBMShJvJ6BkmCCWXfFQHIINk3QWkrYtW9u2MF4MBD0qNiQTjQ1NDYUGlu9MdifrE7XJNYlVARyYEwqgZcUVGpqHOzR0kaEjgHqyKwLoc5lVGl6gLgrg1am1AbxmbbDND9X9c9Dyhi4NL+sqNuvMfA2s51yuPYAvzl0SQCvTl2hooWd+AFEYoQh2fke0+fynNnM7/eDhPjQEyk6xTDfWyyCjRVkhUHb6gELxqNd/QHSWhQ/1xACIKgjsRhF3i7hDxDkRh0VsE7HCirze3FWH/N75ZeHtQwNebxffTnO8cEmdDWxGUwWVaPP45OMbL+urfjLElCSrYNTUSODICfATi0EKaJSiSOShf/QMFFE0gz96FY5CBQ9gVXOxkEpi/sIjOC6uWn987539P81YWd7A2jI3tR57fMHiunAkHxj81UV9W6773ic/uXuZyV4UNhYyJezqunJBoWf5poVNMx/l8m1XvjD+bFPhu7/HF6e/2fuVY7qBlzw+o4FfMjgy4UyWnHZN4FiDZBn83NAV31jb2KyqiXnSFeGGcOwyZufWbQ+vnTe8bc/6eZ/e3rQukY/P3bGk4HZzPLjLC8+eYo+A9bOhIJO9wF0OANhR3DJT0KIer1kmHrPZxxHZJydJRneQQo5W4zzgVMsJALIOcGgphlW8V0CXWfiSyHlSz0cu9hM88nFOil9Os0xxSqYgxVGHnGQ58DrM4RCBLDt0nUxgSz6eoV8CN9YXKiMu/KR7wv0SfkU6FnxT4pV/M+Il0kL3Wtfd+D5pl+1NvxDWG4tceL6lr3lPGL/sesXH6GG8VJx9GoUj9iIDUtfNYZ3DJ8i+h+vnBrlRbj/Hcx+YidnUzXvMjHl+aP4y6j8S57GPINey/TUrl+3vuWT9AXNo6YEwt/Rz69e9QNxlxMEWPjvZ2traO3/dj5CPbUQccrKN78vv+y84BP3vrb4QqGwzDioJa5JJBJLGBJ+025waCmKfht0S5FQBcg6LrGE/CzuXyaMhrwF2pKkv0C7qLgKqDgGKzl+n229kbuS3GbdZtyk3u29UbwyIfb194EiCvkkB2V7yw+Yi6maqqBsA7gEEPt4fxweQIHrKwp/GBsSqa0d0pZFoCF/Vg+ZmT5SIvFKVeAad+NLmra/teG3b1dtfXVncPG/PHZd/6drF7L6Hd+679dORx+/94Zf+flNnx8O3/Xzmd3v/8cx9/SCLC86e4gzgf4VRlhm+QBaTOZ1IW5pXiRTyIhE13kyKeKQF3UZS6jZpRJ7sBNU0MzHMGq0NpR/pVDg1lVyhBY6C6xUkcQwcBcMKeBO67NAlKwPOFEokJKGujqUBGfhiUznYqr4YxF/H5MlcRZrPeWOfU+AqpJlYllwaGAxiPdgfZIJhE9zG5KZy7eYospg06rJp1D/TGHJG03L1aVqHvhy/mudz9dQ1O56pemiT4KIRwXirr+94xxSYeOqr+Y+gHADR4sWFHJHbeZn6Qn/uNu42wz3cSG5fbjIn6LmRHINy7lpXZrVhtbgqc78gLBGwlmsxLjauMT7APVm7NydM5k5nGE1DWuTo2ZPIBEHCwnatW7tMu8o4oG3T9qA92jPCEeHlWlNSdKTMnUrIscAVTLk7A6HggjBcZuLqXLTVwnW4ri7MmsLIFDFrJP5SXP3uEfc+Nxt2j7oZ95/SPTwBz5r6AkkPLy7y8+vn76B6lAE9mh7uA/ePfMAFBCSc6rB7SjL1BFEloarhS2Y4MZVIimmQdw52NUJCw7WGOo2gDZH+229HfaBurXgIIAUPD/URWfYfcqKwSUqUhffHBySBrSuLhrEBdjZS6aARSiUYARH2FGfdyKZqSOIxxIr2eoZGLTQg+dn8ka77T370j7d02zTVl7Fge9YWcfuzppnT9Xz7Fbl1CzfsH9hw9aKLPnnpJbx4xdPfX0L8zU/eemRxwB4begW/sWCw1H3Nz3/xzyD4y8EIr2T3IycKsuMXCH6N6Ab/3ky8C2SliZUaYqsrryOsgc/FICTDDtpz3AF+FMnoduLNIGTyJ+wCEmSBEchpcjXJHCL1BI7EJSQHmV8cJkrDNZhMIGcQb4CvAYJGhA9QkUr/W5nJ3PHJ8zY86BpBe9F+xJJH0MGHpg9R+UaRfIkeJ5IuC5qwX2CR0A/h916BE77B/YAb41jyVQK8GlHYJDX8znAI3pNk4W1BO8jbQmJ1kyKrtWL7yXNkJivaceI4PGvfMUDtRvqs8KREK3SvslHt8/ajfufrrMGrBSDYDZTceqAUJk9lnN9VECkGhKkk1hRo8cra+oKf90rrHJe5N3rWqxt8AmYlXpBEs8G1lN/F3MfvNN8j3x18lHlWPeT4NfOm7bfyGebfWYfSL/SLg/B2u6SfCD+3nRZEDguWuxhWIurEgzp1NUuLmMVSd3gVs0raxAwzuxy7vA86HpMeM5bFQ9J+48+Yf2NOms8YneIJASPhhMAMkZS03Sg02n6BF7ZzTpR3u8ijOpSSstG1w7XH9baLc7n8/8Rh6METY84SRwJ9B0ne0JcoJdLGl/ox6RHhVdFd4y/Z3HiLe4d7N3i+Z5zOERHnxVGRyYu7xbdFVhZ1Ed5E3C+eFHnxGauLQ7uIXLF1upK36tYeK4usslWzsqet2EqeRIK2tJ4DwszQ8PCK6aF2ebpvqA8S8GEzVY+WOLrDgNuEsdjiwuC+gprLZwhslkiAh1pbiecHziyPMMMM9VKKhXyoL3gECSTwiZXMerZkgU2Ebx+rKQmVhJiSMX/lyF85Vz0yVo6MlSOJHulWqeSSvSWvZi9ZYKMW4zNcB0G9Q4JgsrtQWfjDoQGXy2T3A/SND9gFE1cWw2MDpqrRuIDccPDU1WvxEBPCUBPidiUi4PeBFeF/i6+8cuf6u7Nh1y8eePxP/3viuy9P78RPGWTvFc0r72TmvHrDDVfc7Nz1e4zf/BMWfvlM27p4q347eNTdCLHbDPehDNN5gVFIZCkaZnUCallKavozWLbyWLSmq+yEAl30R10hem1VqMWgEGjlCfhJgHhGMZ4IeRCypW1l7B9TeBHlOqYm5cmO4+foBwC8ScI9kL9jhHWcBb0jyEavQXCpHkzzcbiTmK5yEDxlHypMBHmMNyo+nJWWw/FvD5NTVmu2bhbg3iI7+Prjx2cdurn3ag+6HkyyC9gF5iXeu9m7zYbvcjiX3REZ5UeFPeIe6WH5Yfv+rCTzYN421m7MMAHROh4SvxHF4yGhzIp6OBbaE3oxxITs8YQHZ3pkLOdr04qdFwWjDHpRxp87uDuLs2XmwzFcmyljWbfUpLFis8vfsNlwnMj4wf7+Ak3b2ippR0cljTfQVHcHIoVRKyaasdE6aJ20nrDyVm/dUZZnBVQhGCuyvGIKJJ7Siu2QvNt3apjSHO3t08PtHdP2Ul+OkB2Abkoi5XQnE65kwl0TQClnPICrmEaADMFGvDJPvCx8oEsDoZAd+tAOPtqfJgbSdt4gSpQcEavkSBNspJErJAmIKGFJmihNEis2EaetqeLEAe6BrMaIB+dqcuEnAom5K6ffStfM846NrTs0dO26tkLI09QVDifr9cAH7PLpJ0aidfF4zYJNzPol7bt+fOOCbGuoGPmCw9Fw9evzloDsWhBiDkNcUYN/eyGg1VL6nQ977CnKoKXUMLZTmbXTYztl1Ozh2eAeMh9SIi1MonwarYedRKzDVnIjKP1UN9GKWGZVt/d5kG8VJUHCrd2pLakdKTZVI6hm6I6O4znwoabkaYIgpapPl6GyJx97OQOCfuwCty5GbpeEa7dIOyRGghuoPDwpFXE7defIM348To7DhPUj0k0yVLrD4dp0Vbrfoven0t0HnluFJ/brWzRGszUyjTad0W13cIJeizfW4nA6pKai9nTI8+VYKqV1JkOpBchoqrU7NRlz6oiEpZJsxuZeFkBV9Rg38ljnMV8frsW1yB4Ph8MaHtFGNQZpsrZfm9ROaAatP/3EObK7fYUMtnf41FBF/uSp4ak+8LIoXVB1sijrNjyEiKCNuVUvCNT4gGqsMZdFx8HNbI1AYmiwfo1EqFzNxNBR+SGekUCErELFkbj4AjJu+fW3tCwpxGNrXYorm3dY5s2dySyKeo0GS8wXThmxi933q1/Nr0s1L3SmL5tZujzlj8fjbjlm78FX7L0oYIsPgky1g0wJIFNuPIfKVKWrGpyUD3XRPfhLbsEgiqoY5FeL0EZVS8RUOFFqoS5kRj/8z8yo6rmAGbUrKNeUsTdBx8kVfvTgqIpVovrexsbCoLpPPa2ymtqjMjrs+tVRlSNnD7a2FWiazVfSWIKmesLrK5xnTLtirpSl0xlyLbAIbiRQztSC45Qs9Ta3VcnSUfNpM0MYU8Y85qlypSTkBJNSIUuV0vmOoxEgQDDhS/3j0BT/T7o0dY4v9TV0zsyfX++XhJAvUGPFTnbftLamFKCEKb7823Wat9IPH3Aupmj4Ivh9XZQttSEGYxuc+A1j8Hh8AAvTh9i7GC9nKDPSwcgfHlMzmYvPrDgzffHCzy94F+UgZm4nyO8fY3UGqTnfcfJYOOZgijNvRq81fHHmSdx79mylv+F7HkVGMvCno8oe3wmBygvnj1FUN+FuH97h2+1jfG5CvS/JYOw9wvwQpRGYz76hIjycGdD0byA9TSx3gUXyFHViTvI0nGyge6toc8cIftaTo1gwnhaphRKphRKphRLdcXKZ20djTxpvumdtlnt25NBNbFaSVHejIL04SG8UpLcIplVyizQ1ZGmoSq9JE+EkVdOzlg8yH+tGckUaBZh4ngSsUoNOwteGRsuPweDJsEVhS5AzcVu8UfDVMZSDyeUAzD/4QIYo9r9YvWqeyDkxfrMW8BzK65fl3JS1pbxoA83TB2io3N8WF6k+iVTDRIrvopuGtW5a5BZJkdtdLKAgrRmkBUF6MkhflEa+s+oImb8eJjXS6WLhvPmsuvyzYxU5EgtX7SgRd7/eVtRri2KxH9z6fLGn2F8cLI4WDVkO6zQ/Akf7i/z+4okis7+I+6FgssgGRXc6ZCuzNt0eTadD8a6omA5Zu2LBdChWZq16fawhVduZDzUsCKBYYxN943gsZrNZjR53XBgV8X7COA6Ke8TXRE4krLE/3RSM14bTPen+9GCaG0mPpvenWZSW00yaesxOdyHdX3hiB1FhwgwTP3i6koIiE+8A3q3dXprV51mfQPWyPJfwsp4ANvCqwUd8AjImCE5B3xD8oz48XIlxGwWbkfGVRTM4B4wQlS1sPEENuM0YJxagI+NprEa7uLnCcZ4z2cR/pSYbzMGFheeteBNe9sg3lg1obqupYd7MHIfeZOQ6V9y01WRtWDYzx7mowRb2BVI27MwwUz9dtqb9tplb1oa9YD9SSVs3vmn70B0zwT53EEz74ivxqseX+Ig5Yapq/jVkQlFmy4UDb3FoNDrwplio3lgilMKJqEQ/Ig6VlYjWEPWBzEmqLBKJa8lpyPxqgtSWLOosVa/OjsqppDqpBZnXD5FaqkbUytMd2RLZEWEj0S1gMPoBWqmTTekK6rdEeQdA+esQGR/vk9/qq1JDVY6TuBEZOXOMyOWsDlk0CksRuif3GV+2rJrp7KxkdG9LC78acBzxe3mGfClCWiQqOMjrfagHyJWSFI9ZqN5YKJJZqD6RN6uojjqLZOoskqlqPPYZJCNRMxlfPN5xvDKIXQE03Tsax/3xwfhofG/8dNygxXvijE52cQJcgHLxKqDFq4AWrwIaSfV6ADQ1HXJ0RS3pkNIVi6S8nVoossDsNTtG4VVKYJ3NgkMxjhLfhQyejM0vkkS3dRTZzWazxWuJq3qmROHRR0BPxT0q7lcHAUz3Arwa1LHYBSOEBPUIXzRV8WAgwIRXkz8LgBQB6YDhEcSLDYcJRAh2h5MioaOKhB2+KUpiVt0XcIYd/xdgTNfOmVNb2z7nS97/DJCGr5ET7bW1c2Yi/z1ULjp7iu0C0IkwUSLZYyKHZ+ejML4qh2mu8JmU23QnbJLQHxmMMBHK1YDQRYLls7+mXA1kfjFBMCPYQBhKQtX0dRyr8uzHCD2jxEgzXl+bLaAYoTk8lrUGJuBYxa00rORXCev86wLC1YathhE0Ehn3vwT+4Un0B4PUghfjNerqwMZYv9of2KoOB+5RvuYYtY+qT+DHmH2xg/gn+GfCz7zvi6cCf9TOYJVnupS1yr3he7WR2OmYYNfwj86eRBps4bMnx1AQkQkdeTmC+yMjEQZF5IgW6YmQ9xqN7I3sj0xGTkRORk5HLJGrgm/bsO1n7oQkwOu9MeYskURvVUrwkqbIq2Ez7jbvBt8nJ1OuqR8NolG0H02ik0giBQx65nrfnT6mx4f3+LCvjM26cpook8xrfJ7XeQM/Pzr/CPP1SkA2PATex/DQ9FAfOMFTlPDqmJoaot7xKaWqtcaVwSuC1wfZbwYx6hvqBaQhdCIlFEGuEIghmXCBZLXkB32bcJQMslzCRLhlMtNi8oBcqnLxvb14yA+gJkUirOSmXLoksMGyGDhPPlaGNYgwVtkDNOtUpypRWZVyBJea7Uq8cef33sN4fOc/NNTNCdlNsdjcKy+65JFdmy5uKeBLD/0j5t9+A1t3r0jmkq6t4VDXpkce+2R+/S1kfA4hbr9hOQrjEPXa2tbj9cz64PrQZryZ2RzcHBJzkY5Id+QBw3f8Txme8AsMDobcYb8ciUphvy0SE9QYCjOyTYyUmUndIeEM0j3WDsWGwqgH7UMcKjM1uk+UeGqSqVhLVKylqMcdzoQoAUOuQCE5tDG0N8SFjjI1yH32A91E/aWKNwV3P6hd2UdRMnOmbz4gQQia1lQkNxgz2QqAdZlTcjsZVm0n53UJ6aYibLOn3qW2YRogEsuvyK9QlqnPP8GEQrIYVsvCmUMDYcYi26lBkMWKQcg0Qkc0kW5wxChxE7sgZCbISDqCF2IO7hFb0uQIX73qRX+yOzf9k/yauPvRjTWFLiEpG5bP/HRVvK3lkzPbw7WJREEb5sxWx8CleC70gPPs/2bauZ8gP1NzIZ8T1BVoryBldUxm6hSaXQ5scNCsg/qHjvLZjyhiOQiYkWZykOExakAcJrHO5nZyhMhBgB4dx6dPHM9NHat6e29Nyi/nMpVpY1X59noqY91077ogD+L8HgUU32zGCxmdjlsMmrDJ5seua514qRPTr9MDmIfvNvmxgYKTgTp4BgpOBkfFpeXpk1JwgszHFJwcjmDgAgePkrkd0yf6+iZlQNG+WTMOOgQW3AIP0GkubcQbGaYj+KD9Qe+LrhfdZe97XmFPEO/ygX3otmw0b7T8hwrekUtNqazbpXp9LCY7p38vZl356tOyeYbBvLlIHtr9mutt119crOvzTv+ryFTGH+h1GgTX9bng/iATRBhznCHu7HHgEQdGDtmx3zHpOOE46eAd/YFnd1URifhw5K/vTB8ZxD9DJo1NnyKhtTwFp05hCK8RbAoYETrAPdwH9gOgacKPdacbc2Xhg/EBzNtEOnXKVrUJdGyaBmtNLpBDSi420fGJJOFumsmoM+56/fWmmshceyo2sqB+Xe3XW67PetLcT2b+adH0P/TOTddsuqJp4xXMNRH3tUuSnwdDKSNk2G/YjAKgxqsukEAFh0NMKIgCoQAKgnkIME4SVnjIHCXYjMQzEplAiLWJAXcQhQfxCIaIT7QxhDUk7PtxELgcmX8A4cafP8C5ykfevvPYMRk2wnj4RavNZpGNISncE+FdNofss/v8/oAa5AnUjSWKdLZKfl2Bppl6mo6lK8VaslLsC1WKPbR4zEUT/Tuyo2CxmeDmJVuXbZG8NNQd6bWtlVc714Wus10tXxPaKo9wO6332HbKO5Vdoa+EH7I9JD9ofyh0xHZEfsF3JPRL2y/knwd/EfoX2xvyn2zvye+F/m77SP578O+hOsm2zM+EQ5g0EgqGQgHJavRL7oDH7xYZwS+CB+133RyyyZocCgSidtlpH7RjMqXHWmZe0e1MyMkwoXDwcYQqDVfGh3SzKNtYl9stipIYKOOPdckG1zCPW3V7mckf7A7hUJn5QLdqhHo/bWWtT2qb76Ei5/VN902pPpCvvqnZqIHQ6RBKtO+01mcM2+VjO/us9Wpmp2H7sYyK5CksT/7X/U55+7F2oR3+Qd3IGFn1g4f7ev2HQ7ZgULKFcVmY0s0D4bBkYwWPk5WMYDIPDrglkbJAngq9WBmYJ9IaoVDlAZNJBbQJuysHZEjYxLBPT//7pdE5m2ZWr/Y2zcVvxfAbpb6V0+9fUqr54rsf4Jdf706Fc0IiYVPz3+Qu/eSBr1xiSCS4+kjdRmxh4tP/CiaUAX9qmv0WSjDrLhBgd4oG8WKV/TZpNXQY+Bw5qIWqQ8GndAcdBPbRij4lQOops7ZVqTB6NHOGhgVK/GhFEXSrmuBNmlXlg3VWk0DGEg6RCFw0otxbGUJcQ0DaIU99UI0IMrnZIeMLSMW1QmWQhRWNJs2kWuMJD9y1cksTFilRZbyAqNJ8dKjYR/lGn5FOlVBEMalRM6vxlRHkpEKmH5IqymwUQDLU0CpKKlk1tGTmBNnJNOA/Tjl3eOwOsLg0mu54qzKCVsQpEklrqf7UYGp/iiuYWsJt2pLwEs3gEx3dITUVi3SHEqmYmMKdQkhcoJkSQbGMF+rgWScSXi99H6vRZDSZInQc2Ir2Y2zDg3gPfg1zmITKCcXriytKj2PUwYzAbr+DJRZWq9pYsLDJn+74LGkJgTIZHqaclzxVEXyZshrnnH+IlWV/wGYP2HwBJNv9cjCAaKRMRoRxH7G6Y3HVAyJ8eCCh8kaTFRwx89iAtWJ0CV1+jh+rjPjOWlyIgIVipGqH4ShVZK+wRdzhlHXmz9mtty1cMVQXaFmCO3s7Ml9YVlrPfmv6N3voOO9PR+b13jeCH+xs9OPE9EMjPc3LGeHiFiYBsmwHWZ4CWdaYP56X5QlJQj6FpwbYDpsGG8O+cwABrhMqpyOnlHDu/FBsg2qU/KIkRSNwnclJWRqng7fXUo5a4RlaAqCn0YxG7nM8c/6/Mlcs99ZxmU4r0CVlpXGdusHLeok3bipGiX293FV0ep2+mBQ1RuyaElc1r+Zrk0rGNqWkFr1tvi5xqbTAuFBd6F3qu1b8nvig9H3fd/17ok+jp8THpR94f+B7yv9j8ZA0YZxQD3uP+p73T0Z/o35o/FD9xJfdI+EojTX7CzTNNFTSULqSLl5cSVOpShqLVVK7naa67g0UbNHb0DAeZgYNt2m3G+62745KbWLBWAAP/WV+MvKGT/iKcZe608u2KEtUxqE6Qw7k10JIMdpDoC1f1uskn1dTvd68ZHRKktHv88UlEXKiwBs4TmRC2KEoGMIKn9ekljH4bBuNWDbGjXuME8ZfGw3G7ZKfCLus87m94hHxV6Dl2yXvjT4ycV5DEjyvTSlI1VmEJB1rLJLksLmIpEmJkcr4xQk5ikeildaAWiSdsDkKEeJteOVMZmj4DDXUvmn1XS/ohnrGN0XSYXWqwudTnSAux876jJUAgQFwgGT+OxwgbnFf39Cs4acqAuYfQptDRs1t6QAj995hSKW4iYTnJ8ccJSOZRm50lETNUfLDhituGq6Mm+oWyYcU3mfS7E4WsdS7BnlTKevUAWJGRkojrhidKOdw0HlCyVgx4uIFXsAxTKKdlB3vC6TSrt+87hFN0QLOFJyxwMzz6Zkj7pqwvZH9ViKpxfIzPGNpDVolmwkAwh5a9OmfWUNzTgZYArVCiM9DyL2WEy/keXspRPTS8VJPdchp9fL8LGmbJ4M4xOSTEt1GfO58htbKNLQsmq21aLYWKdEjpNaizsWdtF4nZXg7KbfbuZwOUi2fvW75LJm7fPYGywmr6yV1lxvJbZZn6OUZenmmhc59IwUtMrmshSwioTFSC4WsFkJPh0nVFoaeZ8g9Wj4zhkZm/lfhL1+Fv59W7qHVVuHxt7qJVNWY6nmASzpzyu3NNS5cQhgxbfGq1Tqpk1uNu1dvWb1jNbt6Db+4QU3UmYT2OkNlph/4emR+Uua4PD1JPrM8M6Ge/mu2Oqm9wjtnaPoypc3OByjtcHu4u0kwCKtWrxHUhsV2GmDYNYqFWoayzRlalmnppEed9KhzuUZG4SrQuK6FQDspbqlgPM38lZ5taVm3nEQopHD5LI8GmY/o2eXLe9ddCJx0T1CTbvAKiL7zccBPcPRBk/Zblq1a9yJadPY9tBC2HGz5s+8d8qleVVVbKx/QkEBBONH7Fzc7AjDTS3A2Y8GjvVgTtXRILTOfjkdb0qEGyOim6PJ0aHEXHQ0ss9bxWCYdypdZy3isMx1aBBl9bmx1akXnqtDqBWK6ZYVeSteISEgsXrOWdEyizmw0CTxnEBYvasirHmOvx+OT7fFIXsOD2n6NAWgu6raWdH0m3ppvwYMt+1uYFlLmXrG2M758eXhFzwpmZMXoCgatkFcwK4gtcroLK/rX9ZaZ9QcjT+wAM3jl3WRkJ3MOpM+QgOhUJWmvjPZ00CldHfR/xRRBbhInENBB52juKng7o3GzzZKIJePmSABbbVFrYpbqpgPgqC+D6QC4blwjLGzMed2GxUsomjeoi40JQ3tZNB4cMBkqQ5SNHU3UQ6Vcd0szpbub/yvpXR2opKPfguA5zwGeK6bjmv8dM9iEe65Ustc0rbnNdfXXli0dirgtxuaLZtodcyIeI+dPrSluXs4wrrZFMw3LSyZDpK67ubgy6yVkeUejj7KIFbb8gyttydorN968bNnqtttmtq7R3OF43ENHP+8ZrNeLS0yZmWWX1UNhPG7/HJQ16MG6lhnX+mZ/PO6fsxpf9p26SJVxtCDE/rvha6iZeeEC8xdspeZPNtqN1FgZVTp+pfqqdPhHs3T4yQqnoFLWQU1SO0MKkpFCMZXFEY4Ygwi9RyRLCYos8ZpJaXbWyGVnzR5kPtBtdLYKvV8Wa5ytE+JJpFSGq1ANbClUAEtjK9JlMMVmlLIH6zhiWIiGZaboCNZnB6/IiH0jWJDZRTKfHbtfV6Bse5Hu4RtTBbgpuaU9ZaQ2wkjthZE62UaVFqm0SDVXqPPWFhyhxRFaHKHFkeyslcgSh5ucgMyn1Fxks60t/78jVn4916rXFo2tRP1tCVtypHW0ldvfOtl6opXN8Lintb91kBTprWAX1HTIXhmlyqZDqa6oMR2Su2KRdChZGaUqpuo7C6HiAqylmhF9S5BOu102etW4NGrE+43YZhwEL+U1I2ekrncWReL14WxPtj87mOVGsqNZZn8Wo6ycncyeyHLZ/pbKCFXf//8IldMXMIh8wp8MGLwBLIg+IXih4pLlapg4GmSICvrXyIHfbdSlAU6wJWpYu0I9Bbux6ilUx6fszf/XESqqq+d0suUzy35WbLmj8+JBv8NqzOszc116o5ENL8g3XNflKi2aabso5lRtYZ8rZ8WK4WvTm7YtXHOp/szMj9ZqKh2nki/GC+6/LFfonglQfXMYW9ewF1XmbiIGxRAyXGNYjmpQgVlBWVQIKIikJyjbuTOKlbuTL8VeyrJL409mGTXsqb8qzkpYSiQTi9E6vIXZEr8V38pcH75e2xq9OXEP3qk9kH0WP5s4nPxR9mzcxWt34fvid6W+G38cP8Y8Ed+XfTH7Rv4v2bNZi4Lc2McoNb68r6Gtvi1/VfzanLFWZAIB7CL8bBQlavxIDPutkZg77A9EYjpTl4jHowx2MgyOP8dojFCbfpzOz/SQxxVkoUfoF1gyz5ARkP+5QKGMv67bGmuCwQBjs1rB3xUVSrSsqxAtC7uLKLIvwnRH9kaYyCG5GevNg80nmtnmgkhZX5G2g0hZXzHqdlFj4qKFLmprXA8XLz+Cvag67TfTvoLSuHIfuLZDZEnLEZRjs+/7aUKmxM8yHFNgCJRS33AuQxg3r0+e2klIDvBtsVLyqYDKxKfN7JQN28EYqCCVgWxDKBZOZGO5JtwQgl19tK4JxeJ5rbEJo9mVKOdnVtHJhgnwc82Eyz895izVkHWUzhIje0n29CG5lJdtJZSpur1k7WUGQso6riy8D+JcV2cLYBEaUfh0bCDQWBb+DIkfhHtiIMDUmG0ylXNbhW8GOc9kOqihIFFnJIIrSx4/yzkTAAIPuZEsOQEf2e324MbKohIi7oZrZu6fKTZplpAcSC4vTj/ftCbhCqRWNOE/v3F896PPYrX/ni2fXuQISD99ac+dbVcw2xiMZ7aOhOsSidbwDewAyXU8feP2cnLm1i+vMzPfwk/dsWOPA2DkNMAIb7gGudEYlXOnrvare9WTKodUXWW2oi8jxtrpwNfiTiThvSiKWJoXIQ9agj9CNnwtSGwn5P+qWzFIgMRggySaGRYdxX+D6kt1xWoFy1bM23bYRm17bZzN6znKxPGp6tw5EA556lR1lgtd1XTOZ2jIg0kZ6vOPY4NASamxAcl8boqLozJtm1BPc5lzgH0ad0Uc7ZfOMP2tbqOQ8CXmcT975JOdw60hJpFggg3bmH/9Vq0WCsPbkwnZj4Oem9BJ8vZHEHf25EGHf66BAGQGMl4RG9haaR7SLf2WvZZf4FeYN/AbzEmLyYewCVBYt7AMBI5l/E3dxzJOlmU41mLQFxcN72AeEv4dTAZM8IMTe03Y5DUbjjLvIZb5N92MOJkjS0/2cgbuR8y7yIxDoIfUIk+dIs2y4gyZIA/ynulohwAvs9O6/djs4pobDDfwdxnu4jnU10t4PcI2E8yZMBoRZ0E8ncAKX0z4jurU1YgLQq8I8XJSv2L+eaZ9EH975t6h/KqmoGF58uMfcy/56/tN0CZ1IBHPgkSE8LcrayQF1VTyqIGLCqoOOy/Z2UJud1poF5YKTwu8rm3g1osbPOvVzeIN9huU75m+b33Q/pzpOesrhlc8P1ff9LypntT+zv3d43LhIOc1+F1et9cTVAXJY1JNwYJ3sXeXZ7cmqF6G8fi8Zi9vYb2MgVfp0iwHZynja3RJImsaydS4MtsEzovBt9uL93j3eRnvUbYJxOyrBzFjDpXxV3V4/3e6HRsdWxw7HJyjjAXdocOL+ZCmayMa26/tBbfY+zz+O2KRBeu6cyOzhdnB7GZeZF5j3mb+woiMN3wUf412B+2JU+1TF8t9Qx9Cn/TRFXztU4Sn6pgeqnTI4d0SflF6TWLIMGLmVHWFHp1ux8iVKuPbvV/1wvleazu1XdZj1X7rw9TI+MHBkEMhRpbKom98QDYwXsiMDTDm/zx6yEaKCFHDwAux5srMPOhVRoiA29rCPrvx05P4cqw9/MUr9yQT3tceevytfNcTf5+LNw2sXeTDhplPEngefuDp25+4cejIy78evfrqHxyaOd0qN2ShjVaefY9dA53fiHdUFMJI7SQhMPR2c6lTWmhcZFoW5V6TcDrdmtYL/YXXCicLfzMKqIA7pR2xbfXPxI/Ej9a/Uv927O3Ev9T/Mfp+wrxUTJfxfQdramRUZk4dPJHHEOEUDrEG2Y3dZbznUFDP5ArBMp5/ULaka57H1yAnkpj/pZt6oMOYUdph0O0H95uxuYxHoZz8pMBodm+WyUL5oY3CDrL8gfmDbtQLeG9hssAUQOnmHtYdLzoYh7fpKCjXe+d6k3blVN/QGbKDMKadjA+TKex9ZI1BdWlWfS6UNNo4PhqJReKRRITjDQlrMmnUNuEcl92EQzbIRUypTdgo1fP5TThsCW5CmfMrH8lC/tup+RpGQ2ROocTWpMGEHRqAhmDzZdExPgBNECwL/zE2IFvOTzavECizk3aFyjLEyLn18+4LlhsS1ADTR1HimrYDdz26dt7R7SOD35j5064rchGvz36zJ1F71XdivnDm/ou17j1Lbu9/6Bqua9e3r+te/62HGyZu3X/7UwtSwTrR0MGbHh7oXtYarOkMGS+7q/vqHU8gA1py9uf8FYbNoCh2MP0NqBPfRY1CDCSWZZ7mnzA/LT+deKLu6fwRfsJ8RD6SmKg7kjd/Q2QZpsymdCdGTlAjzIRdiJ3b7F9kVBYZy7h3gmM51LgoBlnd17aothY8F9BhU6p17sfNrT31WK7X65n6MvM73TJPaA1/7Gq1euetWk97cMX0h1NkUA4SBIE5JcOmp+T2ivOAq2tjCTe2Xa76CIOGzkIin0wk9GRrsi7RnpCTkaTHrbq9bpY3J4KJpobmIOqMzw3iUgZyc9KQc9hdQRQ1hIPYZ4JcQIJcMdcYxB1J2LVk24LoohrYOW1KEGs87NwWfxCFRNidW2yAL1wDe27FHnGU/Qdi4Dv8fnwgVmv0Q2ZiwMixBk6hZZyhto1mak2Mic7ogj86ey9TmUSJI7NTWmZX5ZF1qB46f4AuTK34EufPC9WFqpXThsFP473sv366eue3n9rafVd3z72Lmrrd9rgrnI82Nmjs04u/uuKZG5bu6u7etTgfy9ZH8/XxfD5i2Pxxn+HRk1//hx+vfe7aaw+sbb158t6lLSGlsGL8xyuapr+4/rmrDzy//snN1/7DmmLzon88uLipZenYj5Y1gWn54syz+AH0c+RBX6AilOplej3H3Kzk6fee8ILzjASOs4kKmlB0s4lrs7nCrhEX6yrjWt0Utm20MTav+r3Hqjo8TUbFpk5RI+spVX5AwH8YI2RWFDNpsKacvYkO8zsqw1I0wJ/9EQrSMl+8ekgSBFNCcTa0LWued/XumWfrort7HBbJKbU1NSy6fuPVB0DubwOLeA9YRC9Koib8GH30o9ABUlO4qTa1pWlbdMQ0Yh7xjfjvSIwk72l6Wn3c92TioHncdzj5fOol40umf7a4BWTEvIXxSSm3xeNLWBLWZfg+fKflbuvTyDoHteFlaBleWrMRb0hd2nQdug5fy1ydvC51TdOt+LbU1rrbmshPEIwII+Id9juU3c7d7ge4+8Vv2e9XHnI/kfxh6odNZW5CfN/0R/P71vdT7zemBYuUakMl3NpoWCAisy/F0Z3s0cqYH+MNWZI4LMFOCdvArdPploe8jK/SZVTUiwyZVLm3eLLIFWM/ghMsnotqsU035j26Z9TDeryFo/jP+P1Zmzp1ZopY1alTZ6YoVUjJH09lYXpjJheK2t2c6EpEDLFNKCwEN+E6Z+0mVK+A3YxyYEhDIuwy7uwmlLPD7oIlrnTVOFniBy6O/7DPjFKcg9fKwh/GB3iDIwtKMjbgmLWentIFq7upL+32zM6xgbJEc8WjpqOXjupvjlTUZdcjfa8+/djPB57dX1r+2wM/GVhzC264Wd961VUjxYbmlT1f/cLAHcnFzLN37V1z14tjw8sf3vyVi68a2v3LWy6/fv2B1we2d19709buwjW5mX9b9Hj/7Q9tW7ukdB0EkpeAg/kUSI8HpSqT2fWmW1NvGv45+maKu4a7xbBd3CbdZL7ZcovjJu1e8U6HURJ3p5k5oiGlRlKqgQ0lOCQYjuIrkIr18RT5URtASV3KJbYkwJtFIdKRVgMGeB33eJBFPQr95MO2w0iRFU1hlTL+vK6gtJ4eSbN6uj+9N30yzaXxUejvCFTTjS8aGaO35jP4OFUByOlTlSE4uu6O/E5B5QdwqssIaM/W+uOi3ZyUE4FkLBm2RDahoM23CcdFyGmm0Cbst8MuKiUqPTprCysdCgZQSJSFvx0aEAQrwmXhjfEBZLGGysIfxwashvN4CF3qASVWWmZ/WKYCjAzoM26urOCcXYQ/cMfJ/5H+/o7dr15168tP3vSN3738yI+ZJmXeLSt6v9zbubH+S4EEcyOO7/v8W4fH7n36nmc/eWfmltuvY47ccfHlv79578P/dNOaOrBUm0Dlb4GoIIIrsf/8xzis9IauDe0w7OB3BO/jvhoUikwxsppdra2NbA5sNdwS2Mnc47sn8Cj7lLQ3djJmQzFsk+2Kw+X2iE4Lw7JlHNDtWsSpsZwW8fkDrKByBijdc1DTIo6j4IuqrEOHeBq/g5h3IhHw3UlX+vHiQyM0bC/j/wDnJob1WH+MiYHX9PcJmdkbwRFyE13SdHmvDAFs9Cj+dlUrT/WtILMHyBQV6u9UupN0KPVyIMoinblTrMwlQORgdjYrGWIb1u7AdzB3aHw1xKguITdt5rYoV4YGDYNBA/lVIv8BViuLkUMDLBuxqGURjQ9YLBEGisYGItxnOhELEYGrLCa/wBRXvRkyJoTZWy6euaYXSw/dvfauS66/ZduW+pgvlVu24sYDD9/7hR9hzrD8mYnUw18pb54YSbWsbAxk5EjhwI5bf9OWFRgbqJsGscsRUDcj+PUs7bsatwWs10KLbmN1G641Y5eAGR6zkoHHnNlkQZzZwpFJmaSDFEF0CoIospzAm0UUtmDL8/h7iEcmaGKLAfOSyPOigTObuefxUgAHEcylSZJsLN7D7iM/HoL/pqu4gwYbNtwPse5JG2vjdVBbr/WCiGKonXZJO4QTkH1XJrRbRylXcWXk6eF26BuqZuDDcIT6gKzNZoNoeJgwbMP+Q2ZOZCwQ5nl044BgtFg48ljETyCT25oyjZVROOyK2WP2SBE3QYLZIxOPT/+UufGLj8/E8ZmvzXwXXzXC3vHpfcwj0xuh8daB2B+AxlNRDc7Qxqu9UdpqvMl6h/Rm4v0Ez7N4O7uN2+a+28O1izW8gY15a7w8q20UsQhWaUJLguW1gS366kEVGQjUHLRZMCK2BtRBVyBmrtVrGb22v3Zv7clartZbEXE4VZkVkHfojlHHXofg8KaPVsPhi+VPAe1P0fALUIa46hB9VUxSxRbNiu24iffzDJVWME11gYSkBAOhAMPbE5ZkQoqBhy77N6GIFXJxY3ITDijaJhQ1axcap9qqy+4/ICbBMT80IIo2tWKbVIMNYOd/jQ3YLJ8Va5eVFWbDMAI09oISb27Cld8RmSVxePb+u558dHN89Ov3vnr1ba/ee/mPv4FtH22eflVZvKhp6dpdX9meXGu4JmHp/sHPdl1xcv8z9z1z6UEcnMBLZtZNL9i5sv/383KPPfDsxxp0VBd01GHoKBnF0b/Q6caXixTYDQYXSSwWX5k0quRDST3J6Mn+5N7kySSXtJNi60a0Be1Au9Fe8O+9ifPtTCx/tZnP/0LFchyPxaNxhmcwC4ojJAL+oD/kZ3lH0pYwJVWvx8vwEc4OqM6D5XdaIec2EwzAAOh+guqK7NqEvEbXpvOgXku32trb/QdATshsWYPB4ioL74+B8Tj3yxOOglKx9XYnQxu2Ra4sv2220+CHeHRM1303rO//3m0PfeWfNv309i8cW1gaar4hVJ+Pl9JtC4pLCszD7+Huz3XueWlm3wczE9/+w0/+NvPegW9fPvwcLr330PX5yEUrZ74H6tp19vcGG8Q58SpKz5NCOZxjcmwufL/twdCjtkeVCdthxSSGsNsDanCr62b3V9l73N9n7/c9xz7PSmbWyjHBJWwva8iJsj3uh/DTcIjxY3wUldllE9p3DTUBFpeZtw/ZM/tlLJfZzkO7LXssjKXM5vScU2KeIz9/2Cg/t8+Ow/YOO2P36aBQUrumYpsaVhmVsq3q0sSVV1RY1b5h2mEfkrnOZ4ag06Yhoj3zbsfUB2emsEw8sldoH2ouP28WEr6kKelO8H4pi8wu2IleQxYbPZbs7A8qnEPmYZB/3appAVkOMIwzEGcDBro2OsA6LTRcdUrVH1So/lhLlZpwxCgYMy6nUl0nzcU04nkpcdKPdBSO+x/h8Nx3H9n52+1bpx646xe3hK+aOf38zL4j90zgjhe+ubtW8Tt9JsPmmabXJnbN/Prt8sxfR4eech566uOjn/4Sr3p+idvhzyN89g9n/2h4BkA6hf9Ge2zZPQpWdmPM6N3F3QxWggxOMVlHq+NmxwPM28xZRnBEo4oc9hsj0UjY749E2bBfisScYb8vElMUO2aYqBJ1Kko0WsY/0G2p5yCwlzDj94mKxDJkjp9ZWWm3a3Je1mVWJmtLyC8wyLOjYCQzQbpIfpiuA5I7inoaa2lMfC4m7XCSW7gikXwUT0ZxlFLmUZlcGa38GhZcGvXWXP6DWc4csIGMtq6QyYoI+ntSkH+XYkVlEsjU1M4qeEMcVFJJBwpyO+FMh+cD9EmKV0kDGpWUbtSlbETrlS3oOmWb8hB+Gj+PDym/xB9j5S8QeAOm9KKhDB6i1Dhz9qmDIaWDIbNT3JYOpXz2vQkwtHqgRLJj1cRPkwlvCYsqyb6h25SS4lZKjOyiTLqDTiwqMeRnC2jy0SFnidHt535zcNYbRPRnB/262cH4JcQoUsosiZQnkRjVH6Ckr//c5O3KDBMCbmwEz/LmLjp53h7D/4lWp/Pq/XiQvSiQ6MnhN8gU7vind/iT3fmZmtzauHvORXOCcwzLPxVY6+xE7k92cQs+fWH2iN23sM4h/R8hmENSAAB42mNgZAADNaWiufH8Nl85JDnA/HsKZvNh9O+Svz0CcRyBQC4bAyMQMgAAFvcKjgB42mNgZGBgV/znysDAtur/0/8GbMkM6EANAIo9Bb8AAHjaY4pgYGDuZfBksmSwZWEAY1cmBgYGIO0CFPdhWsXgD8S8QHkbIP0GRAPleEA0UN6N5TGDHZAtwnqcQQAozgTEgmyWDIJAmpc1jEEZSH8AYh8g1gHiYLZVDB5A8/OA7BogDgTiJCBWAOIIIPYC6vFiPf7/KQDWjBTOAAB42iXMP4vBAQDG8U+RRVfqcuoopSglA4M/hSTSRf7de5DZfN1mMFxJpivdeO/itnsDdoPtLps34BdPPfV9hu/DLVXCSyILonMeLvfGzsRDJH54fiT5SSrYqQnpfzK/ZAPOHcjPKDxRPFGqUQk+6zsa7zTfaG1of9DZ0/2j90X/yMuWwZDhmlGZ8Ypp4L5+XwECNBodAAEAAAAmEAAEAAD/AP8AAgAQAEAAhgAABekE6wD/AB542pWSQWrCQBSG/zHRooUuS3cVuhRkghDxAAa6SKpJjOAuwiARk4EEkR6k1+gteoJeqL/17UqgecMM3/vem5nFDIAHfELhGgpPv+s1erhjdmOH9CzskufCfdzjTXhAvxMe4QU1dyl3SKPxIdzjXV/CDv23sAutHOE+HtVMeED/KjxCoN6zNNoE2SQtStNE5hLbMq9WSZjG5nA+5XVbudWbuilsNfam3nqbLHfh35Y272nt+9ruj/MFMqSIsEFAmpALlDBo6AwuiGGZ56iwQoKQ9Zj+gDNOtHXn3d37DW9p2Gdpx/Aw5Vxjy/qSTxb+65Su/R6fV8Pn0KztceSnWfwAj9xvbHjaY2BmwAsAAH0ABHjarVZrcFvFGd29q6eVaykmCSaOs5KuldiRjI3S4JDcoitZCk3kYoNDIqUMsuOY8BybyqJT6uAwkE4zlNrTpDwLNg+nDE7G11dJqjzaeOi0HZhOk07/MZSYkv7og2KgpQND655dKQnM5E9nKvucs99j99vdu3uleBXZyj5QjpB6wtnf2ftEh75vOep5if2tyNbwWHwpu0B62J/JOPsTOQ/YiA8eH1oxYBDtBcC+MMveLaZSUaMEDV8r1Wpsip4QAWv5iujP2LvKYbKacDjOW8vqZOQdK5GoNK5fX24U1zRHz8er2DvkA0Bh77DzpLHcq9h4bXQ+rsJB2cPESynhZIL9gZiAQgz2VrFhVXT8DPsN4m+yN8gu2e0NS10cxYC/Zj8lNVjecXasEjlWrF4cJfE8e4JQMgs+B8wB84CNDLCfkBFgFJgGbMQL5kAL0Ck8bIpNYZ6T6O8FtwADwChgw86+Bv+9gtmr7B4SRN/vs4NkKfRxdkDqK9Dl0JfgXwl9EbbQ8Yr9HFTEn634n4G9DPp0RZ+Cvw76JGyhP6rYD7KC7DdU0QmWt1ZyX3wl4n6gFWBoHUTrILbuICwCpuxRdp+sNAONQu8vK7ZrjxXQ5DPaU7z6mugEtnQPtn4Pdm4Pdm4PsSE0fDFnuJzTzIaRM4ycYeQMY1daWR718nhgBOwD/ADDvuex78JvgmeBc9L/GHgMmBAW+xb2sQmz2s/usRo5Dtnu4g1GNHaK3YmtNtidxWvqo6OXLXeVOIjQ6op6RW6/jPYX3YuEt7+4vL6syLo3Xs36yHcAhSwBNwBfAZKAjfVZDS38JLuZ3O8iRjUfUUbYiG3EbmtN0pozLEq6XARHsoY1E91FjvOcTtv2TcT3sZ0oSMA+YBAYA2xYbQ5+P7sDyGFfcpjUHfATMIHlA86hPQe1w/Iiz4s8L7xeeL3wErCIdAE9wGAl6rgUudhH5M+LCLAa0Wp4q7HKOfC8aAFbYKmwVFgqss4pn2OGPrAf6AKY9M0BeH7gi7HWSrwHcMj4vMy5GDNEX+VzI7J6tomaTXSiiY41UUOPxaNGEFRTU7NvtGO640zH2Q5brmOgY6SDtZUWZotWuDUqNRgSesy6Znm0zRvfqExjZjnwOHAeYISDW4AYMADYlGkwx9utBYgBnUAOsKPHEXFnwbwSE/5xGRMtEVe+FGdYw2Frw9rO+NfxHssB4wDD2IcRPyyzy61p6TfBc9LfWcmfkH4OvtiHyT7i3bGjwhyIATlgELCTs2w73rvbxfhgDgwC04CN7cDfdrZdOYK/w8phFjHU65ZysmwZIaRmscsX9ymL8FBV+qrkpyXvlxyT3GBUb1E/2aL+fIv63S3qajSURhJH4KDkgOGJq0fjamdcbYqrGO1qEiCqslSyQzD9q+SbJUeMJQH104D6cUD9MKA+H1AfCKhfDYh+K3AtVGWJZI9g+qTkLZJXGR6u/oqr27naxtW4Sl+gqE4SkldKrhNMPzrqTXqJ+xT9iCQxErX0Jl5SiBS6YOlxyH8s/SbIvy39Bchnln6An6afUvltQT+xGi7w+FL6D7rZJuyPK/oh3UymoPPQ3dBDRKch6CuW/ojIfxn9n4X9Egm6RP6LpEv2G6ebpf/5Sr8fW5GdqPqcFfk2qj5LIrLqU1bkArwHrMh+yA+tyH2QUSskJniPpa/h8cV0N2lQRG4fCSliJh2Vil/DyPdBbyp3TlkR0SspCpRou6VdB1ktZnmaaqRLluOWJhdZTzQ5xAqiyUnXkZDUauqVk1dJUKrL0h7BKI6joQv8X/opsXDyT+q1XuDvncb6tsH8I91sTfHfnRDbZfGzkRINHee/1U7xXzaU6DaLz0ZKLgTOREoKPcZnsMkmchV6nE9HdvMjmoxOaojiUY/rzfw5bQd/JgTb4o9ETotpkPux4m0IZyM38g59im8KlSjCho5iRhXfoH2T3wD3+hLdXJzi1zWUxFRaMcbUcb4GFVdpmMpRvu6229pOKuuIkxaMiHPIudO5zXmLc6NzrbPZ6XfWO1c4l7hqXD5XtWuRq8rlcjlcNpfiIq4lpYU5I0xwD5c4fEIcNsE22fYpgkHiRa5Ql4LbY17F0kq6O0HNmjRJb02YbeF0yblwq7k+nDZdXd/IzFD6gywsU/leiZKtGRxR4dpXZ9a0Z04QSlv2PVEndHjfE9ksTZuzfSS9029+0o2VVN2yw7RriVqy7MFYbazmxsU3bEpegXoqHL78qQ1/8VNbnzCfTHdnrHWvvVafyJpR2V5YQDtt3tTtvz1zQnlAGUglTyiDQrKZE/Qh5YHUrcJPH0pmL6WRoDKINKILEWlFEhRpJEiLMq1DpuG8BlPJmWCwnPQ63SyScI5el0m7y2M1oATG6hKCNGUlaZBjNSgrRRoORnkw7xcHW0SoVw7mXUTkYCtE0kwohJRISKTMtIWQMBNqk+Gpy2EtVJ5OloRknRDNyjqUXs5pLOfgMFRyFBdywv/PT3/if0imxd63d/Wl+rVUj5bqB3rMxx+8q9bcu9Pvn9n1tgj4TbaqZ2ffXUJ7+823tf6kuUtL+md6+64Q7hPhXi05Q/pSWzMzfUZ/0uo1elNabzJbPDTSnv5Srf2XarWPXGGwETFYu6h1KH2FcFqED4laaVErLWodMg7JWulbEzTdlZlxkUS2/fayFhVPFa5FT10gm1jmG7xR3pGNgdqH607aCL6/POGsuUhLmCogQs3x5rgI4ZKKUDXc3kqo9uGNgbqT9NVKyAf3Yi1BwqQ2dXfy0n8+nx/KCyoUwuChQq10DuHyBrrT5qZbdmRM3dRTptGTzFLxPJCYMa7PablQrjE3aRvQBkIDjQOTtk6tM9TZ2Dlpi2mxUKwxNmlr0VpCLY0tkzau8RBv5JO2gvxk2zOG74x+VlcG9BF9VB/Xp3V72V1zJng2qOSCA8GR4GhwPDgddIjA7Znjhj4e/CDICjiJdAifVFJOtwDFvzCHCmIhecyuocc96N7rZj63393qN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");
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?#iefix") 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ONjkcP7R0+P+HnebOb5Ryv7kvueGJ1ZrSb35ff3B0PxkEUIOAOhtnhI6l588eBNX6aS3ndgbBxhdGnnC/oNiFEvaugRcroEAFciQyWPuyRDCJIhBMkQgmQIQTKiITXwZ1owzAmwliNB5UjwOBss4Uh4Ofj+OtLgEYWB8mbNlql2BRJTgRnTDNGJq1SBMKiGOpoxUCAGNaQowbWM7sLVd/n4m07KLnmAIAisZnaXQgBtgq2nUNAt/YbFFfUHoi6LPzvVU35hHB4D/qjEml3tPm9IYGf+cfbR52diAQsH1IeBcs6ujCeWF7f+tjVDv2LhrDRt5SznF+dHnrh4HBJT//bf0xfpX6AymkPHsFcH0uPKTBAMJizw0hNRQcIzE32Vxs5nBLaKASfY318jX1XYebjV7E4XnpkPMs4euo9lYYZgH2zs3NDscJPpY4NBti/DILI2D7CiZfIvlqMCuC13JTUObNLZw9ID1d/wB+56PMcH6E+GJ7uiY7cHqkduR+dRk/0VnfybH266fJCblL5bhP2+kgqXAuT1lYRbCnyU1gC5SpP1ffnqb+q8x3Pgbp1sPkx/UifbD4zdrg9Uo0du1+Ff+JtCqDRVIPxMgf0gTNhtjse9Xo8enJRsNgPXfUbyakmjCErJF/SRRM7rg/wGGe2BMsqUBPlNdtDGE31Rcr4Ub++tfWOu+FjQ5Rst3N+z+kg2/1dvnXnm0sluIZaL5tTeZCSRP/rSTHoiggVR3N4+VeuZUH2njuQmVd+BYwufRNN+6ytfmT5VDtLn4pHEIXXuqwe6Q15XNhzPUjYqNnJ4qLy6mEtqh/Ox8kBfIDDTPXI8layNzT53MGO1xLb/5+iT0YGpzsNPRIqTWyuDFcoSyKQ7PaN7Qj1lyIOPQh78HWhMQjL6pU6O9koad7pwWsQpO07xOGXBKRZ30ThN4TCRFEQ7bHAkTGhg1+1/Ee6EDcmFG5RNC6s2bHOTGuYmTHBHYaHbBavcRHXuH1M2hHZuXHei2VUQe6CB8bqzGm9gas00q3MBqzVDdGqtaUF0rSu45iQuG3Vn1USc1uvgpYdXj+fDuBFxsUZS87jDlB6b3w2effvZ0//8pULp7A/Ogi2+Eyw/PT/11HgsWHl6fvLp8Sj+zy+9+83psRc3ngVbBfvC1IWTpfyxC7PVCydK+ZULzQRFXdaLyDcJdBur/TjlNLKP04AC7B/1WuA00pOTpCMX0iSQiCbCQHBBbbYGTmpWpZpyeqJTHpJ4oA4TDG7Ce/+hlXKCa4q+0FZ/uNLfXLr7vcm7/qVUU6bBmqnLlNlqsfhCCU+gp38w/ueJJjk6WArZY4kQz9CYPukNi1ar1eLOzhS3fvT/U83LhXHZSVtsNqsjCISqAaEuASYKyqN7OqG61EKlcLpAS+RFpSjJ1FKsG0r3bDchQjdJyd16ie1u4M+vjitvKpQCYF2FlUqeMSjGGBTTnzndNmssQ7gWi3X//BvM3zHUDQa/z2CGaVfvpKr+e8cdqw7KYb3XDoza+qBmlNczz7bqau9HSpNaJB0QegW1Dqb75/Wv6Huk1Dv1VNXhv1dHDsFBOWlHu/VevV3n2U1SS/WiWlOMDBIz2KVj7XaYdzPQIxf0VMHSl+TA1np43+qC9viUyrOcmaZolissndFOX352cPjMG489/Q/HM2/Rf31+5Gi5g6IoOTb91aWsp83DOgIuu+TkuYBfKj/XeO7cuy/tHT/7vWXpwneyM6eKAP5xAP910zMohUroJzr4kcoQ5oIlgnGJVLwSqYIloscSAb/0Hv4cOlK1ibFqyFs15K0a/Y1qcFklUNuk2D6uJAcZB/QcpnV/FRoj5opjVi+WBGBfqdLqKT8wWkudupqt5egnnht1f9VBfDfqujPQmOAJ3rvr5u7eBHLuAyrTqdRuQRfp11mx3e1pd1kmLh157FuHOntPvnZs/mWNdUdITbW+tedr45XlYsCTXxqNjWj75AB0jAwDHeP52aXZl9dOnnvvlYm9eyiOtZNG0s5u7T1waPjkC9r4hVMjrq49OZD7dwi69E8e9CMR6EI4mUArE2hl0r7LOpFl0qPIwOZrTYlHDO1HjOQA9jOdvOSGIBtpZQl9pT6BP9esUmZK5kyBqQTg9RBiovYWwkqra29CbDUcHAkd4YfAEp+/hOsDQEUdyULxIcKvs66QxxcSzbPf1RsP1h31Q5qw+NTJnvLzewFZyBou64N+5Pzi3PCTF09SHa3MsPW/88f2JJcXqS+3ZgBEUnCi9C9RP/oFAXGtHRqGG4R0yBA6IsIm/YNssFE22CgbGUA22Aj2HnGQGxSn2VUHdgQ+jmg2+2QEXp7akKr0/RzsvWG1T+Ygs5jXrHoSUDb1AbdqCsmvvaSJ4COBj+vNDSSyw/W6VM3R9+tkk6tkEyvZZb1ubepfUfShCepurUPzYG4mYbNnV0ago5SJDQxPL6snvnuqf/TMpcPKwni/32qmXHanPLw4eP7rMa02XFqqKDxrY+l/EgOiPZAMubTnr3z51X99bkho6/A7JL9LjsQ6Y9ffOfTyspJQ4hYpBMJ/decLvGBSkQfF0GWC6/VKfD5+Ok57jaOJ12Ce/izpVm/gvAa4XgNU73vUGdSOPE2+egwvj/Gtp0VTDxSxa7aI5tSZWt4ICFM6OT/cVAxmGtLXc+pagCy6Wm+uAj7+7M96Y4NyEgGOdFkgdVxulSVWarbFUvfQoEL+Ag+LEDnxMaBk3DPYlS7BHzAsDceGaZCpit4kSLyLctCjiiR9EYFmiTSHstgPr3KNHO782GeI0Nua8mIr3GpdhIXEZxjhgTgucJiLkjNElJwcuFxPeirOiaEp8cE5oVQRXbhZSFCthmuKon9gUIIat3u531hPYPC6m1qUadpBkwNZoYgxjPqxwCdJpGh7vWYW03sskhwJxz0c8+t/ZzhPR3soKWIr9m//yYIlORqKu23MrfcZmxgJhpIuyrr9ebdD4k1QXlh8avt7YGgTLznwdXzZIdkZ2mxjt9fwPBia4dzO7RVAL7bz39QzzNtoEF3Ue5o0EuMZgyQZI41lDFpkDIVmDHpkSGvD++yZzfhkyL7pm8xBel9jm93cLdLM9BkF4dZNXXKw9WYd1vo0n32z7ptkicN6nTU6uTbhVusUxTSZotOjeUxt9TTNamsmPz54W1qjnrEI0XTWt+9xLfSi02Wy2C1fa9HoY3JGdTk/Lk74Eu1ui8lqYo6EOgSH1ZycPjtHOaIJqU1kP2RhFWPl4UZskxLRbVvtmNVmNTn8gNHCzib1K+hxprCgFwJena5Mz09/ffqH06ZRA6NRA6NRA7tRkuYk41kwLEcsvqNFEr2JXj5ISkmQlJIgqdJBwtQgKdXBH+NPSa+s2civDrwG8zw5eKVgvwr/Q57isx8VbffF/eJxcVWki2JR9A7/djRoSle9d5vNNJBtUyzBKaombAp6Z63s+r1HVXepVUsWsx/VRdv9OhIFMSoCK/Ud08O/ret7mrx3W802+Cr6tqQb2tWBMq34kIj057Pmh7nxYYcK2dFM/apv5cJcz6G9PV4bY+ZYTqksDXSN9wZlbf/igianH3n+kcTkYNrD0jTN2szWjsKU2qWlPZ3aI4sHNBk79tahE/YF3ImI1CawwWjQFS8kU/nOSIdSXhruPzHVzbs8Au/0CmJAYL0BrxTvaZf7O6MdXcMH/w9WOs5mAHjaY2BkAIN/11XOxfPbfGWQ5ADz7ymYzYfRv3/9beB8w2EG5LIxMDEAdQAAZR0M3XjaY2BkYGBj+MfAwMASwQAiuRnQgQAAKPwBgQACWAAABFgArAPVAFwENACZA8QANQQ4AFoBzwAAAsoAmQP7AF0ENABgBDQAlANiAFoB1gCFA3cAKQKuACEDIQBReNolw7sNQFAAAMATQhC/vFE0prGPTmMCWyjFBvbQKkm45PgMRBvxSLKS7mTPPw8UM+VF1VNPNAvtSXcTjhcx4gq8AAAAAQAAABAQAAQAAP8A/wACABAALwCHAAASNiTrAP8AHnjafdBNSsNQFIbhN21asYIzxYGDgsNCMVC4DThqCaVSCk1/5gmEkhIaSOnUFbgQR67CVbgQx37icRCE5JDLc75z74UEuOYdj5/HkzG3uFD367Z0Y/blB3OHKwJzV/mTuccdzzrl+ZdK7knNLe15MbeVv5p9+c3c4ZYPc1f5p7nHI1/LKNrOFoNpUuRplcfZ/lwkVT2sd7usOuXlsR8Mg3W8WU3mf4N651wYujI9jEcsiVRbZiwYMCWhINcXVFpjMvaclSTqm3Y2zXa6peIklRzp6w8O9a51+4YVE+b/TjTNnCpUOd2WcmDM6Bs56kkuAHjaY2BmwAsAAH0ABHja7ZZndFRlu4b3MwMIKUwCqQTYKIJiAEEpo1KGFkroZAOhl9B7itTQQSwUFXtDRVHHEjaoiDRRASuCCAgi2LugYi8593B7n3XWOmt9f/z1rWX0ynXtmgyL9+XZWCXYrl9gX2CPE3bcwN6/fcIJB445XuBd+Ah89G8fht+BD8FvwwfhA/BOeAe8Hd7meE6FwHGnGcgDwf+tArAeHAIVnUl4kznxeN6clMBupyMoAMVgLaiIe3fg2nq80Zw6gaWbq2RYtzpbAksUixWLFAsVCxTzFaWKeYq5ijmK2YpZipmKqxUlimJFkWKGYrpimmKqYopismKSYqJigmK8YpxirGKMokAxWjFKMVIxQjFcMUwxVDFEMVgxSJGvGKgYoOiv8BR5in6Kvoo+it6KXoqeih6K7opcRTdFV0UXRWdFjqKToqOig6K9op0iomiraKNorWiluEpxpeIKRVjRUtFC0VzRTHG54jJFU0UTxaWKxopGioaKbMUligaKixUXKeor6ikuVNRVXKA4X1FH4SpqK2opaiqyFDUUmYoMRboiTZGqSFFUV1RTJCuSFCFFVUWiIkERr4hTVFFUVpynqKSoqKigCCoCClM4f4eVK/5S/Kn4Q/G74jfFr4pfFD8rflL8qDir+EHxveI7xRnFacW3im8UXyu+Unyp+ELxueIzxaeKTxQfKz5SfKj4QHFKcVLxvuKE4j3FccUxxbuKo4ojisOKdxSHFG8rDioOKN5S7Fe8qXhD8briNcWrilcU+xR7FXsULyteUryo2K14QbFLsVOxQ7FdsU3xvGKr4jnFFsWzimcUTys2KzYpfMVGRZniKcWTiicUjyuiiscUjyoeUWxQPKx4SLFe8aDiAcX9inWK+xT3Ku5R3K24S3Gn4g7F7YrbFLcqblGsVdysuElxo2KNYrVilWKl4gbF9YrrFNcqViiuUSxXLFNo7DGNPaaxxzT2mMYe09hjGntMY49p7DGNPaaxxzT2mMYe09hjGntMY49p7DGNPVao0Pxjmn9M849p/jHNP6b5xzT/mOYf0/xjmn9M849p/jHNP6b5xzT/mOYf0/xjmn9M849p/jHNP6b5xzT/mOYf0/xjmn9M849p/jHNP6b5xzT/mOYf09hjGntMY49p2jFNO6ZpxzTtmKYd07RjmnZM045p2rEOm2KxJbDUr93Gxczs106FFvNokV/7SmghjxZQ8/3aCVApj+ZRc6k51Gy/Vjtoll+rAzSTupoq4bViHhVRhTw5w6/VHppOTaOm8pYp1GRqkl+zEzSRmkCNp8ZRY/2aHaExPCqgRlOjqJHUCGo4NYzPDeXREGowNYjKpwZSA6j+lEflUf2ovlQfqjfVi+pJ9aC6U7lUNz+rK9SV6uJndYM6Uzl+Vi7Uyc/qDnWkOlDtea0dn4tQbflcG6o11Yp3XkVdycevoMJUS6oF1Zwva0ZdzrdcRjWlmvBll1KN+VwjqiGVTV1CNaAupi7iq+tT9fjOC6m61AV89flUHT7nUrWpWlRNKouq4dfoCWVSGX6NXlA6lcaTqVQKT1anqlHJvJZEhXiyKpVIJfBaPBVHVeG1ytR5VCU/szdU0c/sA1WggjwZ4JFRzjlZOfXXuVvsTx79Qf1O/cZrv/LoF+pn6ifqRz8jDzrrZ/SDfuDR99R31BleO82jb6lvqK957SvqS578gvqc+oz6lLd8wqOPefQRjz6kPqBO8dpJ6n2ePEG9Rx2njvGWd3l0lDripw+ADvvp/aF3qEM8+TZ1kDpAvcVb9lNv8uQb1OvUa9SrvOUVah9P7qX2UC9TL1Ev8s7dPHqB2kXt5LUd1Hae3EY9T22lnqO28M5nefQM9TS1mdrkp7WFfD9tMLSRKqOeop6knqAep6LUY34a9mt7lG95hNrAaw9TD1HrqQepB6j7qXXUfXzZvXzLPdTdvHYXdSd1B3U7H7iNR7dSt1Bree1mvuUm6kZeW0OtplZRK6kbeOf1PLqOupZaQV1DLfdTR0LL/NRR0FJqiZ86FlpMLfJTPWihn4rN2Bb4qS2g+VQpH5/H5+ZSc/zUAmg2H59FzaSupkqoYqqIry7k4zOo6X7qaGgaXzaVd06hJlOTqInUBD43nhrH32wsHx9DFfDO0dQoaiQ1ghpODeOHHsrfbAg1mB96EF+dzx80kBrAX7c/f5DHt+RR/ai+VB8/JQL19lNiP6GXnxL7693TT1kC9fBTGkHdeUsu1c1PwVxgXXnUherMkzl+ynyok59yDdTRT1kAdfBTFkLt/Wo5UDsqQrWl2vjV8O+7teZRKz85H7qKutJPjv3VuIIK+8mdoZZ+8kCohZ88CGrOa82oy/3khtBlvLOpnxz7YE385NjavJRqzMcb8Sc0pLL5skuoBnzZxdRFVH2qnp8c+1O6kKrLd17Ad57Pl9XhW1yqNp+rRdWksqgaVKafNBTK8JOGQel+0nAojUqlUqjqVDU+kMwHkngyRFWlEqkE3hnPO+N4sgpVmTqPqsQ7K/LOCjwZpAKUUU6kPDTKjfFXaLT7Z6jA/QP9O/gN/Ipzv+Dcz+An8CM4i/M/gO9x7TscnwGnwbfgG5z/GnyFa1/i+AvwOfgMfFp1nPtJ1fHux+Aj8CH4AOdOwSfB++AEjt+Dj4Nj4F1wNHGSeySxqXsYfidxsnsosb77NjiIPpCY7b4F9oM3cf0NnHs9cYr7GvpV9CvofYkT3b2JE9w9iePdlxPHuS/h2Rfxvt3gBRAp34XvO8EOsD1hhrstodB9PqHI3ZpQ7D4HtoBncf4Z8DSubca1TTjng42gDDwVP9t9Mn6O+0T8PPfx+FI3Gj/ffQw8Ch4BG8DD4KH4Ru56+EHwAJ65H14XP8m9D30v+h5wN/ouvOtOvOsOvOt2nLsN3ApuAWvBzeAmPHcj3rcmrqe7Oq6XuypunLsy7iH3hrgN7rJgPXdpMOwusbC72FvoLYou9BZ4pd78aKkXX2rxpVmluaVzS6Olx0sj1SrFzfPmeHOjc7zZ3kxvVnSmtzWw3BkbWBZp5V0dLfEqlKSUFJcEz5ZYtMQ6lliTEgs4JUkldUqCCcVeoVcULfScwt6FCwvLCitcVVZ4qjDgFFrclvJdmwqzaufAkXmFiUk5M7xp3vToNG/q2CneRPyCE8LjvPHRcd7YcIE3JlrgjQ6P8kaGR3jDw0O9YdGh3pDwIG9wdJCXHx7oDcD9/cN5nhfN8/qF+3h9o328XuGeXk+c7xHO9bpHc71u4S5e12gXr3M4x+uED+/UTKpZp2YwKfYL9KyJ38TJsvZNsiJZp7LOZFVwssqydmUFq4VquDUCDUKZ1qFXpk3LXJC5OjMYytifEYhkNGiYE0rfn34y/XR6heqR9AaNc5y0pLQ6acHU2GdL65GXc85tO9JNm5/7rG5a3fo5oVQLpbqpgU6nU225E7Q6Zo4lQcHKuGezpbo5we045TgVHbM1Tl527pbKTt/cssq9B5fZirJ6/WLfI30GlVVaUeZ4gwYP3Gi2Kn+jBTrklaXk9hnE42UrVzq12ueW1eo30A+uW1erfX5u2cJYRyLnujzWDm7Jzx5WVFKUPTDS2kk+lXwmOZi6M2l/UiAUslCoPBSIhPDLh6q6VQOxb+VVg5GqTVvmhBLdxEDsW3liMC2SiDOxz3dRQu+8nFC8Gx/w2sb3ig9E4tt2yInEN2qS8/8+56bY5+RPzi4ehm/Dioqzz/2Po3wriR1mx87G/i8qxnHsv5Jzx072f/zibdDwInwV62Rx9n/1l2X/+/UPvzY6WCID25UHljoFgSVgMVgEFoIFYD4oBfPAXDAHzAazwExwNSgBxaAIzADTwTQwFUwBk8EkMBFMAOPBODAWjAEFYDQYBUaCEWA4GAaGgiFgMBgE8sFAMAD0Bx7IA/1AX9AH9Aa9QE/QA3QHuaAb6Aq6gM4gB3QCHUEH0B60AxHQFrQBrUErcBW4ElwBwqAlaAGag2bgcnAZaAqagEtBY9AINATZ4BLQAFwMLgL1QT1wIagLLgDngzrABbVBLVATZIEaIBNkgHSQBlJBCqgOqoFkkARCoCpIBAkgHsSBKqAyOA9UAhVBhXbl+B4EAWDAcQoM5+wv8Cf4A/wOfgO/gl/Az+An8CM4C34A34PvwBlwGnwLvgFfg6/Al+AL8Dn4DHwKPgEfg4/Ah+ADcAqcBO+DE+A9cBwcA++Co+AIOAzeAYfA2+AgOADeAvvBm+AN8Dp4DbwKXgH7wF6wB7wMXgIvgt3gBbAL7AQ7wHawDTwPtoLnwBbwLHgGPA02g03ABxtBGXgKPAmeAI+DKHgMPAoeARvAw+AhsB48CB4A94N14D5wL7gH3A3uAneCO8Dt4DZwK7gFrAU3g5vAjWANWA1WgZXgBnA9uA5cC1aAa8BysMwpaLfQsP4N69+w/g3r37D+DevfsP4N69+w/g3r37D+DevfsP4N69+w/g3r37D+DevfCgH2AMMeYNgDDHuAYQ8w7AGGPcCwBxj2AMMeYNgDDHuAYQ8w7AGGPcCwBxj2AMMeYNgDDHuAYQ8w7AGGPcCwBxj2AMMeYNgDDHuAYQ8w7AGGPcCwBxjWv2H9G9a/Ye0b1r5h7RvWvmHtG9a+Ye0b1r5h7RvW/r//Evyjr/x//wj+0ZdTVPR/BrPYV8bwYc7/AImaMd8AAAA=") 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") format("truetype");
}
.stl_85 {
	font-size: 0.5em;
	font-family: "NEEUGL+Calibri";
	color: #000000;
	line-height: 1.233408em;
}
.stl_86 {
	font-size: 0.5em;
	font-family: "EEMQND+Calibri";
	color: #000000;
	line-height: 1.233408em;
}
.stl_87 {
	-ms-transform: matrix(1,0,0,0.8148377,0,-0.9670044);
	-moz-transform: scale(1,0.8148377);
	-webkit-transform: scale(1,0.8148377);
	transform: scale(1,0.8148377);
	-o-transform: scale(1,0.8148377);
}
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	font-family:"VNSVMG+Calibri-Bold";
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}
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	font-size: 0.66em;
	font-family: "VNSVMG+Calibri-Bold";
	color: #000000;
	line-height: 1.220965em;
}
.stl_89 {
	font-size: 0.92em;
	font-family: "BPFFGO+AGaramondPro-Bold";
	color: #000000;
	line-height: 1.209799em;
}
.stl_90 {
	width: 100%;
	clip: rect(24.99442em,42.51976em,60.46079em,6.068808em);
	position: absolute;
	pointer-events: none;
}
.stl_91 {
	-ms-transform: matrix(1,0,0,0.8880613,0,-0.807959);
	-moz-transform: scale(1,0.8880613);
	-webkit-transform: scale(1,0.8880613);
	transform: scale(1,0.8880613);
	-o-transform: scale(1,0.8880613);
}
.stl_92 {
	font-size: 0.55em;
	font-family: "EEMQND+Calibri";
	color: #000000;
	line-height: 1.22418em;
}
.stl_93 {
	-ms-transform: matrix(1,0,0,0.8880635,0,-0.6836548);
	-moz-transform: scale(1,0.8880635);
	-webkit-transform: scale(1,0.8880635);
	transform: scale(1,0.8880635);
	-o-transform: scale(1,0.8880635);
}
.stl_94 {
	font-size: 0.47em;
	font-family: "EEMQND+Calibri";
	color: #00AF50;
	line-height: 1.238505em;
}
.stl_95 {
	-ms-transform: matrix(1,0,0,0.8880635,0,-0.5836548);
	-moz-transform: scale(1,0.8880635);
	-webkit-transform: scale(1,0.8880635);
	transform: scale(1,0.8880635);
	-o-transform: scale(1,0.8880635);
}
.stl_96 {
	-ms-transform: matrix(1,0,0,0.8880469,0,-0.745813);
	-moz-transform: scale(1,0.8880469);
	-webkit-transform: scale(1,0.8880469);
	transform: scale(1,0.8880469);
	-o-transform: scale(1,0.8880469);
}
.stl_97 {
	font-size: 0.51em;
	font-family: "EEMQND+Calibri";
	color: #FF0000;
	line-height: 1.243022em;
}
.stl_98 {
	-ms-transform: matrix(1,0,0,0.8880469,0,-0.645813);
	-moz-transform: scale(1,0.8880469);
	-webkit-transform: scale(1,0.8880469);
	transform: scale(1,0.8880469);
	-o-transform: scale(1,0.8880469);
}
.stl_99 {
	font-size: 0.51em;
	font-family: "EEMQND+Calibri";
	color: #006FC0;
	line-height: 1.243022em;
}
.stl_100 {
	-ms-transform: matrix(1,0,0,0.8880613,0,-3.3);
	-moz-transform: scale(1,0.8880613);
	-webkit-transform: scale(1,0.8880613);
	transform: scale(1,0.8880613);
	-o-transform: scale(1,0.8880613);
}
.stl_101 {
	font-size: 0.51em;
	font-family: "EEMQND+Calibri";
	color: #00AF50;
	line-height: 1.243022em;
}
.stl_102 {
	font-size: 0.51em;
	font-family: "NEEUGL+Calibri";
	color: #000000;
	line-height: 1.243022em;
}
.stl_103 {
	font-size: 0.51em;
	font-family: "EEMQND+Calibri";
	color: #000000;
	line-height: 1.243022em;
}
.stl_104 {
	-ms-transform: matrix(1,0,0,0.8880582,0,-0.9944092);
	-moz-transform: scale(1,0.8880582);
	-webkit-transform: scale(1,0.8880582);
	transform: scale(1,0.8880582);
	-o-transform: scale(1,0.8880582);
}
.stl_105 {
	font-size: 0.68em;
	font-family: "VNSVMG+Calibri-Bold";
	color: #000000;
	line-height: 1.236827em;
}
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");
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?#iefix") 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") format("truetype");
}
.stl_106 {
	font-size: 1em;
	font-family: "DCEUGF+TimesNewRomanPS-BoldMT";
	color: #000000;
	line-height: 1.107422em;
}
.stl_107 {
	width: 100%;
	clip: rect(30.96205em,43.46454em,40.46698em,7.003283em);
	position: absolute;
	pointer-events: none;
}
.stl_108 {
	-ms-transform: matrix(1,0,0,1.020408,0,-1.619254);
	-moz-transform: scale(1,1.020408);
	-webkit-transform: scale(1,1.020408);
	transform: scale(1,1.020408);
	-o-transform: scale(1,1.020408);
}
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					<div class="stl_01" style="top: 6.3681em; left:14.4134em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">Sensación de confort térmico en ambientes &nbsp;</span></div>
					<div class="stl_01" style="top: 8.2015em; left:15.4317em;"><span class="stl_07 stl_08" style="word-spacing:0.04em;">educativos en la zona altoandina de Puno &nbsp;</span></div>
					<div class="stl_01" style="top: 10.4414em; left:12.6864em;"><span class="stl_09 stl_08" style="word-spacing:0.06em;">Sensation of thermal comfort in school environments in the &nbsp;</span></div>
					<div class="stl_01" style="top: 11.9414em; left:29.9157em;"><span class="stl_09 stl_08" style="word-spacing:0.06em;">high-andean zone of Puno &nbsp;</span></div>
					<div class="stl_01" style="top: 13.984em; left:22.5744em;"><span class="stl_10 stl_08" style="word-spacing:0.35em;">Recibido: marzo</span><span class="stl_10 stl_08" style="word-spacing:0.02em;">&nbsp;31 de 2021</span><span class="stl_10 stl_08" style="word-spacing:0.26em;">&nbsp;|</span><span class="stl_10 stl_08" style="word-spacing:0.06em;">&nbsp;Revisado:</span><span class="stl_10 stl_08" style="word-spacing:0.29em;">&nbsp;junio</span><span class="stl_10 stl_08" style="word-spacing:0.02em;">&nbsp;15 de 2021</span><span class="stl_10 stl_08" style="word-spacing:0.3em;">&nbsp;| Aceptado: agosto</span><span class="stl_10 stl_08" style="word-spacing:0.02em;">&nbsp;20 de</span><span class="stl_10 stl_08" style="word-spacing:0.03em;">&nbsp;2021 &nbsp;</span></div>
					<div class="stl_01" style="top: 17.4504em; left:9.7718em;"><span class="stl_11 stl_08" style="word-spacing:0.07em;">Hꢀꢁꢂ A. Cꢃꢄꢅꢄ Cꢂꢆꢇꢂꢈꢉ</span><sup><span class="stl_12" style="word-spacing:0em;">ꢊ</span></sup><sup><span class="stl_12 stl_08" style="word-spacing:1.58em;">&nbsp;</span></sup><span class="stl_13" style="word-spacing:0em;">r</span><span class="stl_14" style="word-spacing:1.43em;">esumen &nbsp;</span></div>
					<div class="stl_01" style="top: 18.4664em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.03em;">Se estimó la sensación térmica percibida en relación al confort &nbsp;</span></div>
					<div class="stl_01" style="top: 19.4665em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.02em;">térmico en ambientes escolares de la zona altoandina de Puno. &nbsp;</span></div>
					<div class="stl_01" style="top: 20.4665em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.16em;">El estudio se realizó bajo el enfoque adaptativo del confort, &nbsp;</span></div>
					<div class="stl_01" style="top: 21.4666em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.13em;">se aplicó encuestas a estudiantes de acuerdo con la escala de &nbsp;</span></div>
					<div class="stl_01" style="top: 22.4667em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.1em;">sensaciones térmicas percibidas, con el uso en paralelo de un &nbsp;</span></div>
					<div class="stl_01" style="top: 23.4668em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.13em;">termómetro que registra la temperatura ambiente; el registro &nbsp;</span></div>
					<div class="stl_01" style="top: 24.4669em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.12em;">de datos se realizó en un aula convencional, así como en un &nbsp;</span></div>
					<div class="stl_01" style="top: 25.4669em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.01em;">aula modiﬁcada, posterior al levantamiento de datos, se realizó &nbsp;</span></div>
					<div class="stl_01" style="top: 26.467em; left:21.7323em;"><span class="stl_15" style="word-spacing:0.17em;">el análisis estadístico de medias por intervalo de sensación &nbsp;</span></div>
					<div class="stl_01" style="top: 27.4671em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.08em;">térmica y se aplicó la regresión lineal de los datos registrados, &nbsp;</span></div>
					<div class="stl_01" style="top: 28.4672em; left:21.7323em;"><span class="stl_15 stl_16" style="word-spacing:-0.03em;">para obtener el valor neutro y rango de confo<span class="stl_08">rt térmico para el &nbsp;</span></span></div>
					<div class="stl_01" style="top: 29.4673em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.05em;">periodo más crítico. Los resultados revelaron una temperatura &nbsp;</span></div>
					<div class="stl_01" style="top: 30.4674em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.08em;">neutral media</span><span class="stl_15" style="word-spacing:0em;">&nbsp;de</span><span class="stl_15 stl_08" style="word-spacing:0.02em;">&nbsp;8,6º</span><span class="stl_15" style="word-spacing:0em;">&nbsp;C</span><span class="stl_15 stl_08" style="word-spacing:0.27em;">&nbsp;para</span><span class="stl_15 stl_08" style="word-spacing:0.01em;">&nbsp;el</span><span class="stl_15 stl_08" style="word-spacing:0.02em;">&nbsp;aula</span><span class="stl_15 stl_08" style="word-spacing:0.08em;">&nbsp;convencional</span><span class="stl_15" style="word-spacing:0em;">&nbsp;y</span><span class="stl_15 stl_08" style="word-spacing:0.04em;">&nbsp;12,82ºC &nbsp;</span></div>
					<div class="stl_01" style="top: 31.4674em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.33em;">para el aula modiﬁcada. Esto evidencia que el sujeto de &nbsp;</span></div>
					<div class="stl_01" style="top: 32.4675em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.09em;">estudio considera como temperatura neutral a la situación de &nbsp;</span></div>
					<div class="stl_01" style="top: 33.4676em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.23em;">adaptación del individuo en un ambiente determinado, así &nbsp;</span></div>
					<div class="stl_01" style="top: 34.4677em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.13em;">mismo los cálculos de línea de regresión media evidenciaron &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4678em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.18em;">que existe una relación muy alta entre la sensación térmica &nbsp;</span></div>
					<div class="stl_01" style="top: 36.4679em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:1.05em;">percibida y</span><span class="stl_15 stl_08" style="word-spacing:0.41em;">&nbsp;temperatura del ambiente con valores</span><span class="stl_15 stl_08" style="word-spacing:0.38em;">&nbsp;que &nbsp;</span></div>
					<div class="stl_01" style="top: 37.468em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.03em;">representan 0,9264 para el aula convencional y 0,9144 para el &nbsp;</span></div>
					<div class="stl_01" style="top: 38.468em; left:21.7323em;"><span class="stl_15" style="word-spacing:-0.09em;">aula modiﬁcada,</span><span class="stl_15" style="word-spacing:0.14em;">&nbsp;por</span><span class="stl_15" style="word-spacing:-0.06em;">&nbsp;lo</span><span class="stl_15" style="word-spacing:-0.06em;">&nbsp;que</span><span class="stl_15" style="word-spacing:-0.06em;">&nbsp;se</span><span class="stl_15" style="word-spacing:-0.08em;">&nbsp;concluye</span><span class="stl_15" style="word-spacing:-0.06em;">&nbsp;que</span><span class="stl_15" style="word-spacing:-0.06em;">&nbsp;el</span><span class="stl_15" style="word-spacing:-0.07em;">&nbsp;confort</span><span class="stl_15" style="word-spacing:-0.07em;">&nbsp;térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 39.4681em; left:21.7323em;"><span class="stl_15 stl_16" style="word-spacing:-0.04em;">está directamente relacionado con la sensac<span class="stl_08">ión de bienestar del &nbsp;</span></span></div>
					<div class="stl_01" style="top: 40.4682em; left:21.7323em;"><span class="stl_15" style="word-spacing:-0.02em;">individuo en un ambiente. &nbsp;</span></div>
					<div class="stl_01" style="top: 42.39em; left:21.7323em;"><span class="stl_17 stl_08" style="word-spacing:1.05em;">Palabras clave:</span><span class="stl_17 stl_08" style="word-spacing:0.37em;">&nbsp;</span><span class="stl_11 stl_16" style="word-spacing:0.34em;">ambient<span class="stl_08">e</span></span><span class="stl_11 stl_08" style="word-spacing:0.45em;">&nbsp;térmico; confort</span><span class="stl_11 stl_08" style="word-spacing:0.45em;">&nbsp;térmico; &nbsp;</span></div>
					<div class="stl_01" style="top: 43.39em; left:21.7327em;"><span class="stl_11" style="word-spacing:0em;">sensación térmica &nbsp;</span></div>
					<div class="stl_01" style="top: 46.4829em; left:21.7323em;"><span class="stl_13 stl_08">a</span><span class="stl_14 stl_16">bsTra<span class="stl_08">cT &nbsp;</span></span></div>
					<div class="stl_01" style="top: 47.4664em; left:21.7323em;"><span class="stl_15 stl_08"></span></div>
					<div class="stl_01" style="top: 47.4664em; left:22.7085em;"><span class="stl_15 stl_08" style="word-spacing:-0.01em;">e perceived thermal sensation in relation to thermal comfort &nbsp;</span></div>
					<div class="stl_01" style="top: 48.6099em; left:7.0866em;"><span class="stl_18">1</span></div>
					<div class="stl_01" style="top: 48.4665em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.03em;">in school environments in the high Andean zone of Puno was &nbsp;</span></div>
					<div class="stl_01" style="top: 49.4666em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.27em;">estimated. e adaptive approach to thermal comfort was &nbsp;</span></div>
					<div class="stl_01" style="top: 50.4666em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.25em;">assumed, for which surveys were applied according to the &nbsp;</span></div>
					<div class="stl_01" style="top: 51.4667em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.22em;">scale of perceived sensations, with the simultaneous use of &nbsp;</span></div>
					<div class="stl_01" style="top: 52.4668em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.2em;">a thermometer that records ambient temperature data; e &nbsp;</span></div>
					<div class="stl_01" style="top: 53.4669em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.16em;">data recording was carried out in a conventional classroom, &nbsp;</span></div>
					<div class="stl_01" style="top: 54.467em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.14em;">as well as in a modiﬁed classroom, after the data collection, &nbsp;</span></div>
					<div class="stl_01" style="top: 55.467em; left:21.7323em;"><span class="stl_15" style="word-spacing:0.04em;">the statistical analysis of means by thermal sensation interval &nbsp;</span></div>
					<div class="stl_01" style="top: 56.4671em; left:21.7323em;"><span class="stl_15 stl_08" style="word-spacing:0.04em;">was carried out and the linear regression of the registered data &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8599em; left:8.0316em;z-index:1966; "><span class="stl_18 stl_08" style="word-spacing:0.5em;">Universidad Nacional del Altiplano, &nbsp;</span></div>
					<div class="stl_01" style="top: 49.6932em; left:8.0316em;z-index:1991; "><span class="stl_18 stl_08" style="word-spacing:1.01em;">Facultad de Ingeniería Civil &nbsp;</span></div>
					<div class="stl_01" style="top: 50.5265em; left:8.0316em;z-index:2014; "><span class="stl_18 stl_08" style="word-spacing:0.1em;">Arquitectura, Puno-Perú &nbsp;</span></div>
					<div class="stl_01" style="top: 49.6932em; left:20.3041em;z-index:1992; "><span class="stl_18">y</span></div>
					<div class="stl_01" style="top: 51.3599em; left:8.0316em;z-index:2048; "><span class="stl_18 stl_08" style="word-spacing:0.14em;">Arquitecto, Ingeniero Civil, Doctor en &nbsp;</span></div>
					<div class="stl_01" style="top: 52.1932em; left:8.0316em;z-index:2079; "><span class="stl_18 stl_08" style="word-spacing:0.02em;">Ciencia Tecnología y Medio Ambiente &nbsp;</span></div>
					<div class="stl_01" style="top: 54.9233em; left:8.0316em;z-index:2900; "><span class="stl_18 stl_08" style="word-spacing:0.09em;">Autor para correspondencia &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7567em; left:8.0316em;"><span class="stl_18 stl_16" style="word-spacing:0em;">E-mail: hccama@unap.<span class="stl_08">edu.pe &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.0141em; left:7.0866em;"><span class="stl_19">©</span></div>
					<div class="stl_01" style="top: 59.0141em; left:7.8734em;"><span class="stl_19 stl_08" style="word-spacing:0.07em;">Los autores. Este artículo es publicado por la Revista Campus de la Facultad de Ingeniería y Arquitectura de la Universidad &nbsp;</span></div>
					<div class="stl_01" style="top: 59.8061em; left:7.0866em;"><span class="stl_19 stl_08" style="word-spacing:0.03em;">de San Martín de Porres. Este artículo se distribuye en los términos de la Licencia Creative Commons Atribución No-comercial &nbsp;</span></div>
					<div class="stl_01" style="top: 60.5981em; left:7.0866em;"><span class="stl_19">–</span></div>
					<div class="stl_01" style="top: 60.5981em; left:7.8389em;"><span class="stl_19 stl_16" style="word-spacing:0.25em;">Compartir-Igual 4.0 Internacional (https://creativecommons.org/licenses/ CC-BY), que permite el uso no comercia<span class="stl_08">l, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 61.3901em; left:7.0866em;"><span class="stl_19 stl_08" style="word-spacing:0.21em;">distribución y reproducción en cualquier medio siempre que la obra original sea debidamente citada. Para uso comercial &nbsp;</span></div>
					<div class="stl_01" style="top: 62.1821em; left:7.0866em;"><span class="stl_19 stl_16" style="word-spacing:0em;">contactar a: revistacampus@usmp.p<span class="stl_08">e. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 63.6635em; left:7.0866em;"><span class="stl_18">https:</span><span class="stl_20 stl_16">//doi.org/10.24265/campus.2021.v26<span class="stl_08">n31.08 &nbsp;</span></span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.0866em;"><span class="stl_22">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.3367em;"><span class="stl_22 stl_23" style="word-spacing:0.05em;">ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:27.8808em;z-index:2875; "><span class="stl_24 stl_25" style="word-spacing:0.28em;">| Cꢄꢅꢋꢀꢌ | V. XX</span><span class="stl_22 stl_23" style="visibility:hidden; word-spacing:0.26em;">|</span><span class="stl_24" style="visibility:hidden; word-spacing:-0.29em;">&nbsp;</span><span class="stl_24 stl_26">V</span><span class="stl_24 stl_26" style="visibility:hidden;">I</span><span class="stl_22" style="visibility:hidden; word-spacing:0.36em;">&nbsp;</span><span class="stl_22 stl_27" style="visibility:hidden;">C</span><span class="stl_24 stl_27" style="visibility:hidden;">V</span><span class="stl_24 stl_28">I</span><span class="stl_22" style="visibility:hidden; word-spacing:0.04em;">&nbsp;</span><span class="stl_22 stl_29" style="visibility:hidden;">a</span><span class="stl_24 stl_29">|</span><span class="stl_22 stl_29" style="visibility:hidden;">m</span><span class="stl_22" style="visibility:hidden; word-spacing:-0.39em;">&nbsp;</span><span class="stl_24 stl_30">N</span><span class="stl_22 stl_30" style="visibility:hidden;">p</span><span class="stl_22" style="visibility:hidden; word-spacing:0.4em;">&nbsp;</span><span class="stl_22 stl_31" style="visibility:hidden;">u</span><span class="stl_24 stl_32">.</span><span class="stl_22" style="visibility:hidden; word-spacing:0.17em;">&nbsp;</span><span class="stl_22 stl_33" style="visibility:hidden;">s</span><span class="stl_24 stl_33">3</span><span class="stl_24 stl_33" style="visibility:hidden;">2</span><span class="stl_22" style="visibility:hidden; word-spacing:0.21em;">&nbsp;</span><span class="stl_22 stl_31" style="visibility:hidden;">|</span><span class="stl_24 stl_31" style="visibility:hidden;">8</span><span class="stl_24 stl_31">2</span><span class="stl_22" style="visibility:hidden; word-spacing:0.16em;">&nbsp;</span><span class="stl_22" style="visibility:hidden;">V</span><span class="stl_24" style="word-spacing:-0.38em;">&nbsp;</span><span class="stl_22 stl_34" style="visibility:hidden;">.</span><span class="stl_24 stl_34">|</span><span class="stl_22" style="visibility:hidden; word-spacing:0.19em;">&nbsp;</span><span class="stl_22 stl_35" style="visibility:hidden;">X</span><span class="stl_24 stl_36">P</span><span class="stl_22" style="visibility:hidden; word-spacing:-0.03em;">&nbsp;</span><span class="stl_22 stl_28" style="visibility:hidden;">X</span><span class="stl_24 stl_28">P</span><span class="stl_24" style="word-spacing:0.04em;">&nbsp;</span><span class="stl_24 stl_37">.</span><span class="stl_22 stl_37" style="visibility:hidden;">V</span><span class="stl_24" style="word-spacing:-0.43em;">&nbsp;</span><span class="stl_24 stl_27">ꢍ</span><span class="stl_24 stl_27" style="visibility:hidden;">ꢊ</span><span class="stl_22" style="visibility:hidden; word-spacing:0.05em;">&nbsp;</span><span class="stl_22" style="visibility:hidden;">I</span><span class="stl_24" style="visibility:hidden; word-spacing:-0.41em;">&nbsp;</span><span class="stl_24 stl_27" style="visibility:hidden;">ꢍꢎ</span><span class="stl_24 stl_27">ꢗ</span><span class="stl_22" style="visibility:hidden; word-spacing:0.14em;">&nbsp;</span><span class="stl_22 stl_38" style="visibility:hidden;">|</span><span class="stl_24 stl_38" style="visibility:hidden;">ꢊ</span><span class="stl_24 stl_38">7</span><span class="stl_22" style="visibility:hidden; word-spacing:0.13em;">&nbsp;</span><span class="stl_22 stl_39" style="visibility:hidden;">N</span><span class="stl_24 stl_39">-</span><span class="stl_24" style="visibility:hidden; word-spacing:0.42em;">&nbsp;</span><span class="stl_24 stl_27" style="visibility:hidden;">ꢊ</span><span class="stl_24 stl_27">ꢍ</span><span class="stl_22" style="visibility:hidden; word-spacing:0.11em;">&nbsp;</span><span class="stl_22 stl_40" style="visibility:hidden;">o</span><span class="stl_24 stl_40" style="visibility:hidden;">ꢎꢖ</span><span class="stl_24 stl_40">7</span><span class="stl_22" style="visibility:hidden; word-spacing:0.17em;">&nbsp;</span><span class="stl_22 stl_36" style="visibility:hidden;">.</span><span class="stl_24 stl_35" style="visibility:hidden;">ꢏꢍ</span><span class="stl_24 stl_35">ꢔ</span><span class="stl_22" style="visibility:hidden; word-spacing:0.17em;">&nbsp;</span><span class="stl_22" style="visibility:hidden;">3</span><span class="stl_24" style="word-spacing:-0.26em;">&nbsp;</span><span class="stl_22 stl_41" style="visibility:hidden;">2</span><span class="stl_24 stl_42">|</span><span class="stl_22" style="visibility:hidden; word-spacing:0.64em;">&nbsp;</span><span class="stl_22 stl_43" style="visibility:hidden;">|</span><span class="stl_24 stl_43">ꢐ</span><span class="stl_24" style="word-spacing:-0.05em;">&nbsp;</span><span class="stl_24 stl_44">ꢀ</span><span class="stl_22 stl_44" style="visibility:hidden;">j</span><span class="stl_22" style="visibility:hidden; word-spacing:0.15em;">&nbsp;</span><span class="stl_22 stl_41" style="visibility:hidden;">u</span><span class="stl_24 stl_41">ꢑ</span><span class="stl_24" style="word-spacing:0.19em;">&nbsp;</span><span class="stl_24 stl_45">ꢉ</span><span class="stl_22 stl_45" style="visibility:hidden;">l</span><span class="stl_24" style="word-spacing:-0.17em;">&nbsp;</span><span class="stl_24 stl_44">ꢂ</span><span class="stl_22 stl_44" style="visibility:hidden;">i</span><span class="stl_22" style="visibility:hidden; word-spacing:0.14em;">&nbsp;</span><span class="stl_22 stl_41" style="visibility:hidden;">o</span><span class="stl_24 stl_42">-</span><span class="stl_24" style="word-spacing:0.19em;">&nbsp;</span><span class="stl_24 stl_42">ꢇ</span><span class="stl_22 stl_42" style="visibility:hidden;">-</span><span class="stl_22" style="visibility:hidden; word-spacing:0.18em;">&nbsp;</span><span class="stl_22 stl_41" style="visibility:hidden;">d</span><span class="stl_24 stl_42">ꢉ</span><span class="stl_24" style="word-spacing:0.19em;">&nbsp;</span><span class="stl_24 stl_32">ꢃ</span><span class="stl_22 stl_32" style="visibility:hidden;">i</span><span class="stl_22" style="visibility:hidden; word-spacing:0.08em;">&nbsp;</span><span class="stl_22 stl_41" style="visibility:hidden;">c</span><span class="stl_24 stl_42">ꢉ</span><span class="stl_24" style="word-spacing:0.19em;">&nbsp;</span><span class="stl_24 stl_46">ꢒ</span><span class="stl_22 stl_46" style="visibility:hidden;">i</span><span class="stl_24" style="word-spacing:0.02em;">&nbsp;</span><span class="stl_24 stl_26">ꢅ</span><span class="stl_22 stl_26" style="visibility:hidden;">e</span><span class="stl_22" style="visibility:hidden; word-spacing:0.42em;">&nbsp;</span><span class="stl_22 stl_41" style="visibility:hidden;">m</span><span class="stl_24 stl_41">ꢓ</span><span class="stl_22" style="visibility:hidden; word-spacing:0.16em;">&nbsp;</span><span class="stl_22 stl_41" style="visibility:hidden;">b</span><span class="stl_24 stl_41">ꢈ</span><span class="stl_22" style="visibility:hidden; word-spacing:0.15em;">&nbsp;</span><span class="stl_22 stl_47" style="visibility:hidden;">r</span><span class="stl_24 stl_47">ꢒ</span><span class="stl_22" style="visibility:hidden; word-spacing:0.2em;">&nbsp;</span><span class="stl_22 stl_48" style="visibility:hidden; word-spacing:-0.11em;">e</span><span class="stl_24 stl_48" style="word-spacing:-0.11em;">| </span><span class="stl_22 stl_48" style="visibility:hidden; word-spacing:-0.11em;">|</span><span class="stl_22" style="visibility:hidden; word-spacing:-0.22em;">&nbsp;</span><span class="stl_24 stl_49">ꢍ</span><span class="stl_22 stl_49" style="visibility:hidden;">2</span><span class="stl_24" style="word-spacing:-0.18em;">&nbsp;</span><span class="stl_24 stl_50">ꢔ</span><span class="stl_22 stl_46" style="visibility:hidden;">0</span><span class="stl_24" style="visibility:hidden; word-spacing:-0.2em;">&nbsp;</span><span class="stl_24 stl_36" style="visibility:hidden;">ꢊ</span><span class="stl_24 stl_36">ꢍ</span><span class="stl_22 stl_36" style="visibility:hidden;">2</span><span class="stl_24" style="visibility:hidden; word-spacing:-0.22em;">&nbsp;</span><span class="stl_24 stl_51" style="visibility:hidden;">ꢕ</span><span class="stl_24 stl_51">ꢊ</span><span class="stl_22 stl_51" style="visibility:hidden;">1</span><span class="stl_22" style="visibility:hidden; word-spacing:0.24em;">&nbsp;</span><span class="stl_22" style="visibility:hidden;">| &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:24.6644em;"><span class="stl_52 stl_08">257 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_02">
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:19.9091em;"><span class="stl_18 stl_08" style="word-spacing:0.05em;">Hꢀꢁꢂ A. Cꢃꢄꢅꢄ Cꢂꢆꢇꢂꢈꢉ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4821em; left:6.1417em;"><span class="stl_15" style="word-spacing:0.1em;">was applied, to obtain the neutral value and thermal comfort &nbsp;</span></div>
					<div class="stl_01" style="top: 7.4822em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.1em;">range for the most critical period. e results revealed that the &nbsp;</span></div>
					<div class="stl_01" style="top: 8.4823em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.16em;">mean neutral temperature for the conventional classroom was &nbsp;</span></div>
					<div class="stl_01" style="top: 9.4824em; left:6.1417em;"><span class="stl_15">8</span></div>
					<div class="stl_01" style="top: 9.4824em; left:6.6001em;"><span class="stl_15 stl_08" style="word-spacing:0.02em;">.6ºC while for the modiﬁed classroom it presented a calculated &nbsp;</span></div>
					<div class="stl_01" style="top: 10.4825em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.26em;">value of 12.82ºC, these values reveal that the study subject &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4825em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:-0.01em;">considers the condition of adaptation of the individual in a given &nbsp;</span></div>
					<div class="stl_01" style="top: 12.4826em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.35em;">environment, likewise the mean regression line calculations &nbsp;</span></div>
					<div class="stl_01" style="top: 13.4827em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.34em;">showed that there is a very high relationship between the &nbsp;</span></div>
					<div class="stl_01" style="top: 14.4828em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.04em;">thermal sensation and the temperature of the environment with &nbsp;</span></div>
					<div class="stl_01" style="top: 15.4829em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.03em;">values that represent 0.9264 for the conventional classroom and &nbsp;</span></div>
					<div class="stl_01" style="top: 16.483em; left:6.1417em;"><span class="stl_15">0</span></div>
					<div class="stl_01" style="top: 16.483em; left:6.6001em;"><span class="stl_15 stl_08" style="word-spacing:0.15em;">.9144 for the modiﬁed classroom, erefore, it is concluded &nbsp;</span></div>
					<div class="stl_01" style="top: 17.483em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.16em;">that thermal comfort is directly related to the feeling of well- &nbsp;</span></div>
					<div class="stl_01" style="top: 18.4831em; left:6.1417em;"><span class="stl_15 stl_08" style="word-spacing:0.05em;">being of the individual in a thermal environment. &nbsp;</span></div>
					<div class="stl_01" style="top: 20.4833em; left:6.1417em;"><span class="stl_17 stl_08" style="word-spacing:0.23em;">Key words:</span><span class="stl_17 stl_08" style="word-spacing:0.18em;">&nbsp;</span><span class="stl_15 stl_08" style="word-spacing:0.26em;">ermal environment; thermal comfort;</span><span class="stl_15 stl_08" style="word-spacing:0.23em;">&nbsp;thermal &nbsp;</span></div>
					<div class="stl_01" style="top: 21.4834em; left:6.1417em;"><span class="stl_15 stl_16">sensati<span class="stl_08">on &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.3043em; left:11.7326em;"><span class="stl_53 stl_16">Introducc<span class="stl_08">ión &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.2978em; left:25.5116em;"><span class="stl_54" style="word-spacing:0.07em;">no dando importancia a las condiciones &nbsp;</span></div>
					<div class="stl_01" style="top: 25.5566em; left:25.5116em;"><span class="stl_54" style="word-spacing:0.37em;">de confort térmico de los ambientes &nbsp;</span></div>
					<div class="stl_01" style="top: 26.8154em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:1.18em;">escolares que están directamente &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0743em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">relacionados con el desarrollo educativo; &nbsp;</span></div>
					<div class="stl_01" style="top: 29.3331em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">esta es la razón por la cual este estudio &nbsp;</span></div>
					<div class="stl_01" style="top: 30.5919em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.32em;">aborda dicha problemática del confort &nbsp;</span></div>
					<div class="stl_01" style="top: 31.8508em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.65em;">térmico, cuyos resultados permitirán &nbsp;</span></div>
					<div class="stl_01" style="top: 33.1096em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.34em;">implementar estrategias de mejoras en &nbsp;</span></div>
					<div class="stl_01" style="top: 34.3684em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.41em;">estos ambientes escolares a partir del &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6273em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.4em;">conocimiento de la sensación térmica &nbsp;</span></div>
					<div class="stl_01" style="top: 36.8861em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.37em;">percibida por los estudiantes en estos &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1449em; left:25.5116em;"><span class="stl_54 stl_16">ambientes<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 26.8014em; left:7.3224em;"><span class="stl_54 stl_08" style="word-spacing:0.42em;">El manejo del confort térmico en &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0602em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">ambientes escolares en zonas altoandinas, &nbsp;</span></div>
					<div class="stl_01" style="top: 29.319em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.32em;">a nivel nacional e internacional se ha &nbsp;</span></div>
					<div class="stl_01" style="top: 30.5779em; left:6.1416em;"><span class="stl_54" style="word-spacing:0.36em;">convertido, en la actualidad, en uno &nbsp;</span></div>
					<div class="stl_01" style="top: 31.8367em; left:6.1416em;"><span class="stl_54" style="word-spacing:0.13em;">de los problemas más importantes para &nbsp;</span></div>
					<div class="stl_01" style="top: 33.0955em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.51em;">su estudio debido a las condiciones &nbsp;</span></div>
					<div class="stl_01" style="top: 34.3544em; left:6.1416em;"><span class="stl_54 stl_16" style="word-spacing:-0.07em;">climáticas extremas que vive la pob<span class="stl_08">lación. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 35.6132em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.5em;">Los ambientes escolares son espacios &nbsp;</span></div>
					<div class="stl_01" style="top: 36.872em; left:6.1416em;"><span class="stl_54" style="word-spacing:0.17em;">donde los estudiantes pasan gran parte &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1309em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">de su tiempo, lo que implica que estas &nbsp;</span></div>
					<div class="stl_01" style="top: 39.3897em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.1em;">deben ofrecer las condiciones apropiadas &nbsp;</span></div>
					<div class="stl_01" style="top: 40.6485em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">de confort térmico. Sin embargo, en las &nbsp;</span></div>
					<div class="stl_01" style="top: 41.9074em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:-0.01em;">zonas alto andinas del Perú, los ambientes &nbsp;</span></div>
					<div class="stl_01" style="top: 43.1662em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.58em;">escolares no ofrecen las condiciones &nbsp;</span></div>
					<div class="stl_01" style="top: 44.425em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.63em;">térmicas adecuadas para el correcto &nbsp;</span></div>
					<div class="stl_01" style="top: 45.6838em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.22em;">desempeño de</span><span class="stl_54 stl_08" style="word-spacing:0.61em;">&nbsp;actividades</span><span class="stl_54 stl_08" style="word-spacing:0.22em;">&nbsp;educativas</span><span class="stl_54 stl_08" style="word-spacing:0.14em;">&nbsp;y &nbsp;</span></div>
					<div class="stl_01" style="top: 46.9427em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.03em;">debido a estas condiciones adversas de las &nbsp;</span></div>
					<div class="stl_01" style="top: 48.2015em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">aulas y la prolongada exposición a bajas &nbsp;</span></div>
					<div class="stl_01" style="top: 49.4603em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:-0.01em;">temperaturas durante los horarios de clase &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7192em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">disminuye la capacidad de aprendizaje y &nbsp;</span></div>
					<div class="stl_01" style="top: 51.978em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">productividad de los estudiantes lo que &nbsp;</span></div>
					<div class="stl_01" style="top: 53.2368em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">afecta a su desarrollo educativo. &nbsp;</span></div>
					<div class="stl_01" style="top: 40.6615em; left:26.6924em;"><span class="stl_54 stl_08" style="word-spacing:0.9em;">En el ámbito internacional se &nbsp;</span></div>
					<div class="stl_01" style="top: 41.9203em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.58em;">han realizado estudios similares con &nbsp;</span></div>
					<div class="stl_01" style="top: 43.1792em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.61em;">valoraciones de sensación térmica y &nbsp;</span></div>
					<div class="stl_01" style="top: 44.438em; left:25.5116em;"><span class="stl_54" style="word-spacing:0.09em;">medición simultánea de temperatura en &nbsp;</span></div>
					<div class="stl_01" style="top: 45.6968em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">espacios exteriores, mas no en espacios &nbsp;</span></div>
					<div class="stl_01" style="top: 46.9557em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">interiores; sin embargo, se ha encontrado &nbsp;</span></div>
					<div class="stl_01" style="top: 48.2145em; left:25.5116em;"><span class="stl_54" style="word-spacing:0.11em;">en el contexto latinoamericano estudios &nbsp;</span></div>
					<div class="stl_01" style="top: 49.4733em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.16em;">de evaluación térmica en aulas escolares &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7322em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.49em;">en zonas de altura basados solo en &nbsp;</span></div>
					<div class="stl_01" style="top: 51.991em; left:25.5116em;"><span class="stl_54" style="word-spacing:0.19em;">mediciones de temperatura de confort, &nbsp;</span></div>
					<div class="stl_01" style="top: 53.2498em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">entre las que destacan son los estudios de &nbsp;</span></div>
					<div class="stl_01" style="top: 54.5087em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">Basso et al., 2000; Mercat, et al. 2016; &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7675em; left:25.5116em;"><span class="stl_54 stl_16" style="word-spacing:-0.02em;">Walter et al., 2011. E<span class="stl_08">n el ámbito local no &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.0263em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">existen estudios similares. En ese sentido, &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2852em; left:25.5116em;"><span class="stl_54" style="word-spacing:0.18em;">este trabajo se convierte en un estudio &nbsp;</span></div>
					<div class="stl_01" style="top: 59.544em; left:25.5116em;"><span class="stl_54 stl_16" style="word-spacing:-0.06em;">inédito que contribuye al abordaje <span class="stl_08">de esta &nbsp;</span></span></div>
					<div class="stl_01" style="top: 60.8028em; left:25.5116em;"><span class="stl_54" style="word-spacing:-0.02em;">temática de sensación de confort térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0617em; left:25.5116em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">en ambientes escolares. &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7534em; left:7.3224em;"><span class="stl_54 stl_16" style="word-spacing:-0.04em;">Por otro lado, es pertinent<span class="stl_08">e mencionar &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.0123em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.55em;">que gran número de investigaciones &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2711em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.32em;">abordan la problemática del desarrollo &nbsp;</span></div>
					<div class="stl_01" style="top: 59.5299em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.69em;">educativo desde el enfoque teórico &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7888em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:-0.02em;">pedagógico como si fuera el único aspecto &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0476em; left:6.1416em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">que inﬂuye sobre el desarrollo educativo, &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.1417em;"><span class="stl_55">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.3919em;z-index:13; "><span class="stl_55 stl_23" style="word-spacing:0.02em;">Campus |</span><span class="stl_55 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_55 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_55 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:30.0692em;"><span class="stl_55 stl_23" style="word-spacing:0.05em;">| ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:23.7195em;"><span class="stl_52 stl_08">258 &nbsp;</span></div>
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		<div class="stl_02">
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:9.817em;"><span class="stl_18 stl_08" style="word-spacing:0.03em;">Sꢒꢆꢌꢄꢃꢉꢙꢆ ꢇꢒ ꢃꢂꢆꢚꢂꢈꢛ ꢛꢜꢈꢅꢉꢃꢂ ꢒꢆ ꢄꢅꢓꢉꢒꢆꢛꢒꢌ ꢒꢇꢀꢃꢄꢛꢉꢝꢂꢌ ꢒꢆ ꢑꢄ ꢞꢂꢆꢄ ꢄꢑꢛꢂꢄꢆꢇꢉꢆꢄ ꢇꢒ Pꢀꢆꢂ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:8.2677em;"><span class="stl_54 stl_08" style="word-spacing:0.52em;">Los ambientes escolares educativos &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">ofrecen una decisiva inﬂuencia sobre los &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">procesos de enseñanza y aprendizaje de &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.43em;">estudiantes y docentes,</span><span class="stl_54 stl_08" style="word-spacing:1.02em;">&nbsp;Shamsuddin, &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4718em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">en cuenta al momento de proyectar una &nbsp;</span></div>
					<div class="stl_01" style="top: 7.7306em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.39em;">ediﬁcación, una prioridad importante &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9895em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">es que ésta genere condiciones térmicas &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2483em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.5em;">confortables y que los usuarios, en &nbsp;</span></div>
					<div class="stl_01" style="top: 11.5071em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">términos generales, no sientan ni frío ni &nbsp;</span></div>
					<div class="stl_01" style="top: 12.766em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">calor (Miranda, 2008). &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4855em; left:7.0869em;"><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 11.4855em; left:7.6286em;"><span class="stl_54" style="word-spacing:0.3em;">012. Así también, se señala que un &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7443em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.43em;">mal ambiente escolar interﬁere en el &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0031em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.4em;">rendimiento y productividad y puede &nbsp;</span></div>
					<div class="stl_01" style="top: 15.262em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.8em;">causar disconfort e irritación, así &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5208em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">como problemas de salud en escolares, &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7796em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.36em;">profesores y</span><span class="stl_54 stl_08" style="word-spacing:0.86em;">&nbsp;personal</span><span class="stl_54 stl_08" style="word-spacing:0.31em;">&nbsp;(Del Campo</span><span class="stl_54 stl_08" style="word-spacing:0.28em;">&nbsp;y &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0385em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.1em;">Mendivil, 2003). Así mismo, numerosos &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2973em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.81em;">estudios realizados han demostrado &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5561em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">que el rendimiento del individuo se ve &nbsp;</span></div>
					<div class="stl_01" style="top: 22.815em; left:7.0869em;"><span class="stl_54 stl_16" style="word-spacing:0.01em;">afectado negativamente por el discon<span class="stl_08">fort &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.0738em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.12em;">del ambiente (Wargocki y</span><span class="stl_54 stl_08" style="word-spacing:0.1em;">&nbsp;Wyon,</span><span class="stl_54 stl_08" style="word-spacing:0.12em;">&nbsp;2006; &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3326em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:1.02em;">Maxwell, 2016; Pellegrino, 2015; &nbsp;</span></div>
					<div class="stl_01" style="top: 26.5915em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.26em;">Ledesma, et.al. 2015). Lo que permite &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8503em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.1em;">aﬁrmar que el ambiente térmico inﬂuye, &nbsp;</span></div>
					<div class="stl_01" style="top: 29.1091em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.03em;">decididamente, en el desarrollo educativo &nbsp;</span></div>
					<div class="stl_01" style="top: 30.368em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">de los estudiantes. &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6268em; left:8.2677em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">El confort térmico, desde el punto de &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8856em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">vista ﬁsiológico, es el balance de energía &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1445em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">entre el cuerpo humano y su ambiente &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4033em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.54em;">térmico (Fanger, 19ꢘ3). Así mismo, &nbsp;</span></div>
					<div class="stl_01" style="top: 36.6621em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.3em;">desde el punto de vista psicológico es &nbsp;</span></div>
					<div class="stl_01" style="top: 37.921em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.38em;">la sensación del sujeto, entendiéndose &nbsp;</span></div>
					<div class="stl_01" style="top: 39.1798em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">como la</span><span class="stl_54 stl_08" style="word-spacing:0.61em;">&nbsp;“condición</span><span class="stl_54 stl_08" style="word-spacing:0.17em;">&nbsp;de la mente en</span><span class="stl_54 stl_08" style="word-spacing:0.16em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4386em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.36em;">que se expresa la satisfacción con un &nbsp;</span></div>
					<div class="stl_01" style="top: 41.6975em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.32em;">ambiente térmico” (ISO ꢘꢘ30, 2005), &nbsp;</span></div>
					<div class="stl_01" style="top: 42.9563em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.28em;">No obstante, una deﬁnición apropiada &nbsp;</span></div>
					<div class="stl_01" style="top: 44.2151em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.02em;">sería aquella que contiene tanto el factor &nbsp;</span></div>
					<div class="stl_01" style="top: 45.474em; left:7.0869em;"><span class="stl_54 stl_16" style="word-spacing:-0.02em;">ﬁsiológico co<span class="stl_08">mo</span></span><span class="stl_54 stl_16" style="word-spacing:-0.02em;">&nbsp;psicológico<span class="stl_08">,</span></span><span class="stl_54 stl_08" style="word-spacing:0.23em;">&nbsp;de</span><span class="stl_54 stl_08" style="word-spacing:0.04em;">&nbsp;acuerdo &nbsp;</span></div>
					<div class="stl_01" style="top: 46.7328em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.23em;">a Bojórquez (2010) El confort térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 47.9916em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.42em;">está fundamentado en las sensaciones &nbsp;</span></div>
					<div class="stl_01" style="top: 49.2505em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.12em;">ﬁsiológicas y psicológicas generadas por &nbsp;</span></div>
					<div class="stl_01" style="top: 50.5093em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">los estímulos del ambiente térmico. Así &nbsp;</span></div>
					<div class="stl_01" style="top: 51.7681em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.16em;">mismo, se expresa como “la satisfacción &nbsp;</span></div>
					<div class="stl_01" style="top: 53.027em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:1.33em;">psicoﬁsiológica del ser humano &nbsp;</span></div>
					<div class="stl_01" style="top: 54.2858em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.71em;">con respecto al ambiente térmico” &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2825em; left:27.6377em;"><span class="stl_54 stl_08" style="word-spacing:0.32em;">Para el estudio del confort térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5414em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">existen dos enfoques teóricos: a) enfoque &nbsp;</span></div>
					<div class="stl_01" style="top: 17.8002em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.5em;">predictivo y b)</span><span class="stl_54 stl_08" style="word-spacing:1.19em;">&nbsp;enfoque</span><span class="stl_54 stl_08" style="word-spacing:0.52em;">&nbsp;adaptativo &nbsp;</span></div>
					<div class="stl_01" style="top: 19.059em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.52em;">(Nicol y Humphreys, 1998). En el &nbsp;</span></div>
					<div class="stl_01" style="top: 20.3179em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.79em;">enfoque predictivo, la investigación &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5767em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.26em;">sobre confort se realiza en condiciones &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8356em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.47em;">de pruebas controladas, básicamente, &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0944em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">en cámaras meteorológicas; el individuo &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3532em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.28em;">es aislado y se manipula su condición &nbsp;</span></div>
					<div class="stl_01" style="top: 26.6121em; left:26.4569em;"><span class="stl_54 stl_16" style="word-spacing:0.08em;">psicológica y funcionamiento ﬁsioló<span class="stl_08">gico &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.8709em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.43em;">(Bojórquez, 2010). Por otro lado, el &nbsp;</span></div>
					<div class="stl_01" style="top: 29.1297em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.52em;">enfoque adaptativo es un índice de &nbsp;</span></div>
					<div class="stl_01" style="top: 30.3886em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.26em;">confort térmico que parte del estudio &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6474em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.13em;">del individuo en su hábitat natural por &nbsp;</span></div>
					<div class="stl_01" style="top: 32.9062em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.01em;">lo que no se puede manipular su aspecto &nbsp;</span></div>
					<div class="stl_01" style="top: 34.165em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.61em;">psicológico ni ﬁsiológico (Rincón y &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4239em; left:26.4569em;"><span class="stl_54 stl_16" style="word-spacing:0em;">Bojórquez, 2014<span class="stl_08">). &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.9405em; left:27.6377em;"><span class="stl_54 stl_08">Humphre<span class="stl_16">ys &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.9405em; left:34.3306em;"><span class="stl_54">y</span></div>
					<div class="stl_01" style="top: 37.9405em; left:36.5406em;"><span class="stl_54 stl_08">Nico<span class="stl_16">l &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.9405em; left:40.6041em;"><span class="stl_54">(1998) &nbsp;</span></div>
					<div class="stl_01" style="top: 39.1993em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.94em;">propusieron el enfoque adaptativo &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4581em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.47em;">donde fundamentalmente se establece &nbsp;</span></div>
					<div class="stl_01" style="top: 41.717em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.55em;">la temperatura de neutralidad como &nbsp;</span></div>
					<div class="stl_01" style="top: 42.9758em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.36em;">temperatura de confort en ambientes &nbsp;</span></div>
					<div class="stl_01" style="top: 44.2346em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">interiores. Este estudio asume el enfoque &nbsp;</span></div>
					<div class="stl_01" style="top: 45.4935em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">adaptativo como fundamento teórico. &nbsp;</span></div>
					<div class="stl_01" style="top: 48.01em; left:27.6377em;"><span class="stl_54" style="word-spacing:0.07em;">La estimación del confort térmico en &nbsp;</span></div>
					<div class="stl_01" style="top: 49.2689em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.37em;">el enfoque adaptativo está relacionada &nbsp;</span></div>
					<div class="stl_01" style="top: 50.5277em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.65em;">con la sensación térmica percibida. &nbsp;</span></div>
					<div class="stl_01" style="top: 51.7865em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.57em;">Estas percepciones están en función &nbsp;</span></div>
					<div class="stl_01" style="top: 53.0454em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.53em;">de diferentes aspectos propuestos en &nbsp;</span></div>
					<div class="stl_01" style="top: 54.3042em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.63em;">modelos biofísicos basados en leyes &nbsp;</span></div>
					<div class="stl_01" style="top: 55.563em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.58em;">termodinámicos (Tsuzuki y Ohfuku, &nbsp;</span></div>
					<div class="stl_01" style="top: 56.8219em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:-0.03em;">2002). Desde el punto de vista ﬁsiológico, &nbsp;</span></div>
					<div class="stl_01" style="top: 58.0807em; left:26.4569em;"><span class="stl_54 stl_56">elconforttérmicoeselestadodeequil<span class="stl_48">ibrio &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.3395em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.42em;">indicado por el balance térmico del &nbsp;</span></div>
					<div class="stl_01" style="top: 60.5984em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">cuerpo humano, entendiéndose como la &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8572em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.15em;">pérdida o ganancia de energía originada &nbsp;</span></div>
					<div class="stl_01" style="top: 55.5446em; left:7.0869em;"><span class="stl_54">(</span></div>
					<div class="stl_01" style="top: 55.5446em; left:7.4336em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">Nikolopoulou y Steemers, 2003). &nbsp;</span></div>
					<div class="stl_01" style="top: 56.8035em; left:8.2677em;"><span class="stl_54" style="word-spacing:-0.01em;">En ese sentido, el confort térmico está &nbsp;</span></div>
					<div class="stl_01" style="top: 58.0623em; left:7.0869em;"><span class="stl_54 stl_57">directamenterelacionadoc<span class="stl_56">onlasensación &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.3211em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.51em;">de bienestar ﬁsiológico y psicológico &nbsp;</span></div>
					<div class="stl_01" style="top: 60.58em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.23em;">del individuo en un ambiente térmico, &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8388em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.23em;">aspecto fundamental que se debe tener &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.0866em;"><span class="stl_22">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.3367em;"><span class="stl_22 stl_23" style="word-spacing:0.05em;">ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:31.9244em;z-index:13; "><span class="stl_22 stl_23" style="word-spacing:0.02em;">| Campus |</span><span class="stl_22 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_22 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_22 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:24.6644em;"><span class="stl_52 stl_08">259 &nbsp;</span></div>
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" alt="" class="stl_58" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:19.9091em;"><span class="stl_18 stl_08" style="word-spacing:0.05em;">Hꢀꢁꢂ A. Cꢃꢄꢅꢄ Cꢂꢆꢇꢂꢈꢉ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.02em;">por el metabolismo y la termorregulación &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:6.4884em;"><span class="stl_54 stl_08" style="word-spacing:0.12em;">Fanger, 19ꢘ3). Así mismo, la sensación &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:6.1417em;"><span class="stl_54" style="word-spacing:0.2em;">de confort térmico es percibida por el &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">usuario según su grado de adaptación en &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4855em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.1em;">el espacio donde se encuentra realizando &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7443em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">sus actividades (Móndelo </span><span class="stl_59 stl_08" style="word-spacing:0.04em;">et al.</span><span class="stl_54 stl_08" style="word-spacing:0.06em;">, 2001). &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4609em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.46em;">diseño a ﬁn de que estas presenten &nbsp;</span></div>
					<div class="stl_01" style="top: 7.7198em; left:25.5117em;"><span class="stl_54" style="word-spacing:0.29em;">adecuadas condiciones de confort. En &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9786em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.37em;">ese sentido, el objetivo planteado fue &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2375em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.37em;">estimar la sensación térmica percibida &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4963em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.29em;">en relación al confort térmico en una &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7551em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">aula convencional y en otra modiﬁcada &nbsp;</span></div>
					<div class="stl_01" style="top: 14.014em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">con tecnologías bioclimáticas en la zona &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2728em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">altoandina de Puno. &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:6.1417em;"><span class="stl_54">(</span></div>
					<div class="stl_01" style="top: 15.2609em; left:7.3226em;"><span class="stl_54 stl_08" style="word-spacing:0.02em;">Por otro lado, la adaptación térmica se &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5197em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">puede considerar como “el decremento &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7785em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.38em;">gradual de respuesta del organismo a &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0374em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">repetidas exposiciones a estímulos que se &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2962em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:-0.01em;">reciben de un medio ambiente especíﬁco” &nbsp;</span></div>
					<div class="stl_01" style="top: 17.8089em; left:32.0908em;"><span class="stl_53 stl_08">Métod<span class="stl_16">os &nbsp;</span></span></div>
					<div class="stl_01" style="top: 20.306em; left:27.283em;"><span class="stl_54 stl_16" style="word-spacing:-0.06em;">El ambiente escolar objeto de e<span class="stl_08">studio &nbsp;</span></span></div>
					<div class="stl_01" style="top: 21.5648em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.56em;">pertenece a la Institución Educativa &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8236em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">Secundaria Pacaje</span><span class="stl_54 stl_08" style="word-spacing:0.03em;">&nbsp;(I.E.S.</span><span class="stl_54 stl_08" style="word-spacing:0.03em;">&nbsp;Pacaje).</span><span class="stl_54 stl_08" style="word-spacing:0.24em;">&nbsp;Esta</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;se &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0825em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">encuentra ubicada en la zona altoandina &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3413em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">del Perú, especíﬁcamente en la localidad &nbsp;</span></div>
					<div class="stl_01" style="top: 26.6001em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">de Pacaje (14° 04’ 12” latitud sur, ꢘ0° &nbsp;</span></div>
					<div class="stl_01" style="top: 27.859em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">26’ 20” longitud oeste a una altitud de &nbsp;</span></div>
					<div class="stl_01" style="top: 29.1178em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.15em;">4345 m.s.n.m.). Pertenece al distrito de &nbsp;</span></div>
					<div class="stl_01" style="top: 30.3766em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.47em;">Macusani, provincia Carabaya, región &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6355em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.16em;">Puno. El lugar corresponde a la unidad &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8943em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.42em;">geográﬁca de</span><span class="stl_54 stl_08" style="word-spacing:0.92em;">&nbsp;la</span><span class="stl_54 stl_08" style="word-spacing:0.37em;">&nbsp;puna de acuerdo</span><span class="stl_54 stl_08" style="word-spacing:0.34em;">&nbsp;a &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1531em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.56em;">la clasiﬁcación de regiones naturales &nbsp;</span></div>
					<div class="stl_01" style="top: 35.412em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">(Pulgar, 198ꢘ).</span><span class="stl_54 stl_08" style="word-spacing:0.55em;">&nbsp;Así</span><span class="stl_54 stl_08" style="word-spacing:0.17em;">&nbsp;mismo, la zona</span><span class="stl_54 stl_08" style="word-spacing:0.16em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 36.6708em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">estudio tiene un clima frígido y glacial, &nbsp;</span></div>
					<div class="stl_01" style="top: 37.9296em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.15em;">con temperaturas muy bajas inferiores a &nbsp;</span></div>
					<div class="stl_01" style="top: 39.1885em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.15em;">0ºC. En la Figura 1 se muestra la zona &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4473em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">de estudio. &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5551em; left:6.1417em;"><span class="stl_54">(</span></div>
					<div class="stl_01" style="top: 21.5551em; left:6.4884em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">Nikolopoulou y Steemers, 2003). &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0716em; left:7.3226em;"><span class="stl_54" style="word-spacing:0.21em;">En ese contexto, el confort térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3305em; left:6.1417em;"><span class="stl_54" style="word-spacing:0.13em;">es uno de los aspectos importantes que &nbsp;</span></div>
					<div class="stl_01" style="top: 26.5893em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.41em;">se tiene que considerar en el diseño &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8481em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.64em;">de la envolvente de los ambientes &nbsp;</span></div>
					<div class="stl_01" style="top: 29.107em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">escolares. Lograr el bienestar ﬁsiológico &nbsp;</span></div>
					<div class="stl_01" style="top: 30.3658em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">y psicológico es el objetivo primordial a &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6246em; left:6.1417em;"><span class="stl_54" style="word-spacing:0.11em;">la hora de diseñar y construir cualquier &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8835em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">ambiente como hábitat del ser humano. &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1423em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.43em;">En ese propósito, este estudio buscó &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4011em; left:6.1417em;"><span class="stl_54" style="word-spacing:0.59em;">estimar el confort térmico en dos &nbsp;</span></div>
					<div class="stl_01" style="top: 36.66em; left:6.1417em;"><span class="stl_54 stl_16" style="word-spacing:0.25em;">ambientes escolares denominados:<span class="stl_08">&nbsp;aula &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.9188em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.55em;">convencional y aula modiﬁcada con &nbsp;</span></div>
					<div class="stl_01" style="top: 39.1776em; left:6.1417em;"><span class="stl_54" style="word-spacing:0.21em;">tecnologías bioclimáticas que permitirá &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4365em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.3em;">en el futuro mejorar las estrategias de &nbsp;</span></div>
					<div class="stl_01" style="top: 57.0958em; left:10.1102em;"><span class="stl_59 stl_08" style="word-spacing:0.03em;">Figura 1. </span><span class="stl_54 stl_08" style="word-spacing:0.05em;">Localización de la zona de estudio, I.E.S. Pacaje &nbsp;</span></div>
					<div class="stl_01" style="top: 59.2213em; left:7.3228em;"><span class="stl_54 stl_08" style="word-spacing:0.6em;">El aula convencional tuvo como &nbsp;</span></div>
					<div class="stl_01" style="top: 60.4801em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.93em;">envolvente muros y tabiques de &nbsp;</span></div>
					<div class="stl_01" style="top: 61.739em; left:6.142em;"><span class="stl_54 stl_16" style="word-spacing:0.38em;">albañilería, tarrajeo de cemento-<span class="stl_08">arena &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.2224em; left:25.512em;"><span class="stl_54" style="word-spacing:0.09em;">con un espesor de 2.00 cm. tanto en la &nbsp;</span></div>
					<div class="stl_01" style="top: 60.4812em; left:25.512em;z-index:1927; "><span class="stl_54 stl_08" style="word-spacing:0.14em;">parte exterior como en la parte interior. &nbsp;</span></div>
					<div class="stl_01" style="top: 61.74em; left:25.512em;"><span class="stl_54" style="word-spacing:-0.03em;">La cobertura fue de calamina galvanizada &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.1417em;"><span class="stl_55">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.3919em;z-index:13; "><span class="stl_55 stl_23" style="word-spacing:0.02em;">Campus |</span><span class="stl_55 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_55 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_55 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:30.0692em;"><span class="stl_55 stl_23" style="word-spacing:0.05em;">| ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:23.7195em;"><span class="stl_52 stl_08">260 &nbsp;</span></div>
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" alt="" class="stl_60" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:9.817em;"><span class="stl_18 stl_08" style="word-spacing:0.03em;">Sꢒꢆꢌꢄꢃꢉꢙꢆ ꢇꢒ ꢃꢂꢆꢚꢂꢈꢛ ꢛꢜꢈꢅꢉꢃꢂ ꢒꢆ ꢄꢅꢓꢉꢒꢆꢛꢒꢌ ꢒꢇꢀꢃꢄꢛꢉꢝꢂꢌ ꢒꢆ ꢑꢄ ꢞꢂꢆꢄ ꢄꢑꢛꢂꢄꢆꢇꢉꢆꢄ ꢇꢒ Pꢀꢆꢂ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:7.0866em;"><span class="stl_54" style="word-spacing:0.49em;">sujeta en estructuras de tijerales de &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.78em;">madera. El cielorraso, de material &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:7.0866em;"><span class="stl_54" style="word-spacing:0.2em;">triplay de 4mm. Los pisos, de madera &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">machihembrado; las ventanas de vidrio &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4855em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">simple incoloro transparente de 2” y la &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7443em; left:7.0866em;"><span class="stl_54" style="word-spacing:0em;">puerta de madera. &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">el uso simultáneo de un termómetro que &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">registra datos de temperatura ambiente. &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2255em; left:27.6375em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">El registro de datos se realizó en el &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4844em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.23em;">aula convencional; así como en el aula &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7432em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">modiﬁcada. Después del</span><span class="stl_54 stl_16" style="word-spacing:0.41em;">&nbsp;levantamien<span class="stl_08">to &nbsp;</span></span></div>
					<div class="stl_01" style="top: 14.0021em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">de datos, se realizó el análisis estadístico &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2609em; left:26.4567em;"><span class="stl_54" style="word-spacing:0.31em;">de medias por intervalo de sensación &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5197em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">térmica y aplicó la regresión lineal de los &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7786em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.3em;">datos registrados para obtener el valor &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0374em; left:26.4567em;"><span class="stl_54" style="word-spacing:-0.04em;">neutro y rango de confort térmico para el &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2962em; left:26.4567em;"><span class="stl_54 stl_16" style="word-spacing:0em;">periodo más crítico (mes de jun<span class="stl_08">io). &nbsp;</span></span></div>
					<div class="stl_01" style="top: 15.2609em; left:8.2674em;"><span class="stl_54 stl_08" style="word-spacing:0.82em;">El aula modiﬁcada tuvo como &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5197em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">envolvente muros de albañilería tratados &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7786em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.87em;">con tecnopor de 2” (poliestireno &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0374em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">expandido) revestidos con placas de yeso. &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2962em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">El cielo raso fue tratado con poliestireno &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5551em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">expandido de 2”, acabado ﬁnal de placas &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8139em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.5em;">de superboard. El piso, tratado con &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0727em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.35em;">tecnopor de 2” con acabado ﬁnal de &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3316em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">madera machihembrada y las ventanas, &nbsp;</span></div>
					<div class="stl_01" style="top: 26.5904em; left:7.0866em;"><span class="stl_54" style="word-spacing:-0.06em;">tratadas con vidrios dobles. Así mismo, se &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8492em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">incluyeron paneles solares que funcionan &nbsp;</span></div>
					<div class="stl_01" style="top: 29.1081em; left:7.0866em;z-index:638; "><span class="stl_54 stl_08" style="word-spacing:0.05em;">con colector solar. &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8128em; left:27.6375em;"><span class="stl_54 stl_08" style="word-spacing:0.4em;">El análisis de correlación de datos &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0716em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">entre la sensación térmica percibida y la &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3305em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">temperatura de ambiente se realizó con &nbsp;</span></div>
					<div class="stl_01" style="top: 26.5893em; left:26.4567em;"><span class="stl_54" style="word-spacing:0.23em;">el método de medias por intervalo de &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8481em; left:26.4567em;"><span class="stl_54" style="word-spacing:-0.02em;">sensación térmica (MIST), recomendada &nbsp;</span></div>
					<div class="stl_01" style="top: 29.107em; left:26.4567em;"><span class="stl_54" style="word-spacing:0.1em;">por (Gómez-Azpeitia </span><span class="stl_59" style="word-spacing:0.11em;">et al.</span><span class="stl_54" style="word-spacing:0.1em;">, 200ꢘ). Esta &nbsp;</span></div>
					<div class="stl_01" style="top: 30.3658em; left:26.4567em;"><span class="stl_54" style="word-spacing:0.22em;">metodología hace uso de la estadística &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6246em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">descriptiva en el cálculo del valor neutral &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8835em; left:26.4567em;"><span class="stl_54" style="word-spacing:0.6em;">de temperatura que es considerada &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1423em; left:26.4567em;"><span class="stl_54" style="word-spacing:0.1em;">como confort térmico del ambiente. La &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4011em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.29em;">representación esquemática del método &nbsp;</span></div>
					<div class="stl_01" style="top: 36.66em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">mencionado se presenta en la Figura 2. &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6246em; left:8.2674em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">Se asumió el enfoque adaptativo de &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8835em; left:7.0866em;"><span class="stl_54" style="word-spacing:0.02em;">confort térmico para lo cual se aplicaron &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1423em; left:7.0866em;"><span class="stl_54 stl_16" style="word-spacing:-0.04em;">encuestas a 50 estudiantes de acuer<span class="stl_08">do a la &nbsp;</span></span></div>
					<div class="stl_01" style="top: 35.4011em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">escala de sensaciones térmicas percibidas &nbsp;</span></div>
					<div class="stl_01" style="top: 36.66em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">según la norma</span><span class="stl_54 stl_08" style="word-spacing:0.5em;">&nbsp;ISO</span><span class="stl_54 stl_08" style="word-spacing:0.16em;">&nbsp;10551, 1995</span><span class="stl_54 stl_08" style="word-spacing:0.14em;">&nbsp;con &nbsp;</span></div>
					<div class="stl_01" style="top: 54.6021em; left:7.0867em;"><span class="stl_59 stl_08" style="word-spacing:-0.01em;">Figura 2. </span><span class="stl_54 stl_16" style="word-spacing:-0.05em;">Estimación de temperatura neutral (Tn) con el método de medias po<span class="stl_08">r intervalo &nbsp;</span></span></div>
					<div class="stl_01" style="top: 55.861em; left:7.0867em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">de sensación térmica percibida &nbsp;</span></div>
					<div class="stl_01" style="top: 57.1198em; left:7.0867em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">Nota. Gómez-Azpeitia et al., 200ꢘ &nbsp;</span></div>
					<div class="stl_01" style="top: 59.4934em; left:8.8612em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">Con el objetivo de obtener la línea &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7522em; left:7.0867em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">de regresión se establecieron grupos de &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0111em; left:7.0867em;"><span class="stl_54 stl_08" style="word-spacing:0.5em;">datos para</span><span class="stl_54 stl_08" style="word-spacing:0.14em;">&nbsp;calcular el valor promedio</span><span class="stl_54 stl_08" style="word-spacing:0.09em;">&nbsp;y &nbsp;</span></div>
					<div class="stl_01" style="top: 59.4945em; left:26.4567em;z-index:1807; "><span class="stl_54 stl_08" style="word-spacing:0.25em;">la desviación estándar.</span><span class="stl_54 stl_08" style="word-spacing:0.62em;">&nbsp;De</span><span class="stl_54 stl_08" style="word-spacing:0.21em;">&nbsp;este</span><span class="stl_54 stl_08" style="word-spacing:0.21em;">&nbsp;modo, &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7533em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">la regresión lineal no se realiza con la &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0121em; left:26.4567em;"><span class="stl_54 stl_08" style="word-spacing:0.36em;">totalidad de los pares de registros de &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.0866em;"><span class="stl_22">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.3367em;"><span class="stl_22 stl_23" style="word-spacing:0.05em;">ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:31.9244em;z-index:13; "><span class="stl_22 stl_23" style="word-spacing:0.02em;">| Campus |</span><span class="stl_22 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_22 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_22 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
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src="data:image/png;base64,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				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:19.9091em;"><span class="stl_18 stl_08" style="word-spacing:0.05em;">Hꢀꢁꢂ A. Cꢃꢄꢅꢄ Cꢂꢆꢇꢂꢈꢉ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.26em;">la muestra, sino se ejecuta con valores &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4523em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">por separado de los datos recolectados de &nbsp;</span></div>
					<div class="stl_01" style="top: 7.7111em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">acuerdo a las categorías de respuesta de &nbsp;</span></div>
					<div class="stl_01" style="top: 8.97em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">confort según la norma ISO 10551. Para &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2288em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">ello, se determinó los valores promedio &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4876em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">y desviación estándar de las temperaturas &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7465em; left:25.5117em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">registradas para cada respuesta (Tabla 1). &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.56em;">medios y los rangos se determinan &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.15em;">mediante la suma y resta de una o más &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">veces de la desviación estándar (DS) de &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4855em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.03em;">la muestra (Brager y De Dear, 1998). Así &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7443em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">mismo, se ha efectuado el procesamiento &nbsp;</span></div>
					<div class="stl_01" style="top: 14.5058em; left:6.1417em;"><span class="stl_54 stl_25" style="word-spacing:0.06em;">Tabla 1 &nbsp;</span></div>
					<div class="stl_01" style="top: 15.7646em; left:6.1417em;"><span class="stl_59 stl_08" style="word-spacing:0.07em;">Escala de sensación térmica percibida, 1995 &nbsp;</span></div>
					<div class="stl_01" style="top: 17.5923em; left:15.9567em;"><span class="stl_11 stl_16">Esca<span class="stl_08">la &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.5923em; left:22.7727em;"><span class="stl_11 stl_16" style="word-spacing:-0.03em;">Sensación térmica termina<span class="stl_08">l &nbsp;</span></span></div>
					<div class="stl_01" style="top: 18.9843em; left:22.3047em;"><span class="stl_11 stl_08" style="word-spacing:-0.03em;">Mucho ca<span class="stl_16">lor &nbsp;</span></span></div>
					<div class="stl_01" style="top: 18.9843em; left:16.8777em;"><span class="stl_11">ꢘ</span></div>
					<div class="stl_01" style="top: 20.3763em; left:16.8777em;"><span class="stl_11">6</span></div>
					<div class="stl_01" style="top: 20.3763em; left:22.3047em;"><span class="stl_11">Calor &nbsp;</span></div>
					<div class="stl_01" style="top: 21.7683em; left:16.8777em;"><span class="stl_11">5</span></div>
					<div class="stl_01" style="top: 23.1603em; left:16.8777em;"><span class="stl_11">4</span></div>
					<div class="stl_01" style="top: 24.5523em; left:16.8777em;"><span class="stl_11">3</span></div>
					<div class="stl_01" style="top: 25.9443em; left:16.8777em;"><span class="stl_11">2</span></div>
					<div class="stl_01" style="top: 21.7683em; left:22.3047em;"><span class="stl_11 stl_08" style="word-spacing:0.03em;">Algo de calor &nbsp;</span></div>
					<div class="stl_01" style="top: 23.1603em; left:22.3047em;"><span class="stl_11 stl_23" style="word-spacing:0.06em;">Ni calor, ni frío &nbsp;</span></div>
					<div class="stl_01" style="top: 24.5523em; left:22.3047em;"><span class="stl_11 stl_08" style="word-spacing:0.03em;">Algo de frío &nbsp;</span></div>
					<div class="stl_01" style="top: 25.9443em; left:22.3047em;"><span class="stl_11 stl_23">Frí<span class="stl_08">o &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.3363em; left:16.8777em;"><span class="stl_11">1</span></div>
					<div class="stl_01" style="top: 27.3363em; left:22.3047em;"><span class="stl_11 stl_08" style="word-spacing:-0.01em;">Mucho frío &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5471em; left:11.811em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">Nota. ISO 10551, 1995 &nbsp;</span></div>
					<div class="stl_01" style="top: 30.5837em; left:7.3228em;"><span class="stl_54 stl_08" style="word-spacing:0.4em;">Después de obtener estos datos se &nbsp;</span></div>
					<div class="stl_01" style="top: 31.8426em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.23em;">establecieron los rangos de distribución &nbsp;</span></div>
					<div class="stl_01" style="top: 33.1014em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.34em;">para cada categoría de respuesta. Esta &nbsp;</span></div>
					<div class="stl_01" style="top: 34.3602em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">se realizó en función de la temperatura &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6191em; left:6.1419em;"><span class="stl_54 stl_23" style="word-spacing:0.27em;">media y la adición ±1DS, ±2DS. Una &nbsp;</span></div>
					<div class="stl_01" style="top: 36.8779em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.26em;">vez obtenido estos valores se realizó la &nbsp;</span></div>
					<div class="stl_01" style="top: 38.1367em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.5em;">regresión lineal, correspondiente a la &nbsp;</span></div>
					<div class="stl_01" style="top: 39.3956em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">temperatura neutral media. De la misma &nbsp;</span></div>
					<div class="stl_01" style="top: 40.6544em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">forma se determinaron las rectas de los &nbsp;</span></div>
					<div class="stl_01" style="top: 41.9132em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.03em;">límites ±2DS, y a los límites ±1DS y por &nbsp;</span></div>
					<div class="stl_01" style="top: 43.1721em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">último se obtuvieron los coeﬁcientes de &nbsp;</span></div>
					<div class="stl_01" style="top: 44.4309em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.28em;">determinación para los valores medios, &nbsp;</span></div>
					<div class="stl_01" style="top: 30.5884em; left:25.5114em;"><span class="stl_54 stl_16">siguiente<span class="stl_08">: &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.8472em; left:26.6934em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">a) Entre</span><span class="stl_54 stl_08" style="word-spacing:0.25em;">&nbsp;más se aleje el valor de</span><span class="stl_54 stl_08" style="word-spacing:0.22em;">&nbsp;m &nbsp;</span></div>
					<div class="stl_01" style="top: 33.1061em; left:27.8742em;"><span class="stl_54 stl_08" style="word-spacing:0.34em;">del cero, más inﬂuencia tiene la &nbsp;</span></div>
					<div class="stl_01" style="top: 34.3649em; left:27.8742em;z-index:1567; "><span class="stl_54 stl_08" style="word-spacing:0.02em;">variable X, sobre la Y. &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6237em; left:26.6934em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">b) Si m = 0 entonces Y es constante. &nbsp;</span></div>
					<div class="stl_01 stl_62" style="top: 36.894em; left:26.6932em;"><span class="stl_63 stl_08" style="word-spacing:0.19em;">c) Si</span><span class="stl_63 stl_08" style="word-spacing:-0.07em;">&nbsp;m</span><span class="stl_63 stl_08" style="word-spacing:-0.07em;">&nbsp;=</span><span class="stl_63 stl_08" style="word-spacing:-0.07em;">&nbsp;∞</span><span class="stl_63 stl_08" style="word-spacing:-0.01em;">&nbsp;entonces</span><span class="stl_63 stl_08" style="word-spacing:-0.07em;">&nbsp;X</span><span class="stl_63 stl_08" style="word-spacing:-0.07em;">&nbsp;es</span><span class="stl_63 stl_08" style="word-spacing:-0.06em;">&nbsp;una</span><span class="stl_63" style="word-spacing:-0.08em;">&nbsp;constante &nbsp;</span></div>
					<div class="stl_01 stl_62" style="top: 38.1528em; left:27.8744em;z-index:1663; "><span class="stl_63 stl_08" style="word-spacing:0.03em;">que no afecta el valor de Y. &nbsp;</span></div>
					<div class="stl_01" style="top: 39.3923em; left:26.6932em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">d) Si</span><span class="stl_54 stl_08" style="word-spacing:0.34em;">&nbsp;el valor de m es positivo,</span><span class="stl_54 stl_08" style="word-spacing:0.32em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01" style="top: 40.6512em; left:27.874em;"><span class="stl_54 stl_56">relacióndevariablese<span class="stl_57">sdirectamente &nbsp;</span></span></div>
					<div class="stl_01" style="top: 41.91em; left:27.874em;"><span class="stl_54 stl_16" style="word-spacing:-0.09em;">proporcional, entonces se inte<span class="stl_08">rpreta &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.1688em; left:27.874em;"><span class="stl_54 stl_08" style="word-spacing:0.15em;">que entre más aumente la variable &nbsp;</span></div>
					<div class="stl_01" style="top: 44.4276em; left:27.874em;"><span class="stl_54 stl_16" style="word-spacing:-0.05em;">X, más aumenta también la var<span class="stl_08">iable &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.6865em; left:27.874em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">Y, o sea hay un aumento hacia la &nbsp;</span></div>
					<div class="stl_01" style="top: 46.9453em; left:27.874em;z-index:1862; "><span class="stl_54 stl_08" style="word-spacing:0.06em;">sensación térmica de calor. &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 48.2129em; left:26.6932em;"><span class="stl_65 stl_08" style="word-spacing:0.18em;">e) Si</span><span class="stl_65 stl_08" style="word-spacing:0.35em;">&nbsp;el valor de m es negativo,</span><span class="stl_65 stl_08" style="word-spacing:0.34em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 49.4717em; left:27.8738em;"><span class="stl_65 stl_08" style="word-spacing:0.02em;">relación de variables es inversamente &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 50.7305em; left:27.8738em;"><span class="stl_65 stl_08" style="word-spacing:0.57em;">proporcional, entonces se puede &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 51.9894em; left:27.8738em;"><span class="stl_65 stl_08" style="word-spacing:-0.02em;">interpretar que entre más aumente la &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 53.2482em; left:27.8738em;"><span class="stl_65 stl_08" style="word-spacing:0.1em;">variable X, la variable</span><span class="stl_65 stl_08" style="word-spacing:0.03em;">&nbsp;Y</span><span class="stl_65 stl_08" style="word-spacing:0.06em;">&nbsp;más</span><span class="stl_65 stl_08" style="word-spacing:0.09em;">&nbsp;reduce &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 54.507em; left:27.8738em;"><span class="stl_65 stl_16" style="word-spacing:-0.03em;">su valor, o sea hay un <span class="stl_08">aumento hacia &nbsp;</span></span></div>
					<div class="stl_01 stl_64" style="top: 55.7659em; left:27.8738em;"><span class="stl_65 stl_08" style="word-spacing:0.06em;">la sensación térmica de frío. &nbsp;</span></div>
					<div class="stl_01" style="top: 45.6897em; left:6.1419em;z-index:1055; "><span class="stl_54">±</span></div>
					<div class="stl_01" style="top: 45.6897em; left:6.6836em;"><span class="stl_54 stl_08" style="word-spacing:0.23em;">2DS y ±1DS, para efectos de validez &nbsp;</span></div>
					<div class="stl_01" style="top: 46.9486em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">del modelo se consideró el valor de la &nbsp;</span></div>
					<div class="stl_01" style="top: 48.2074em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.38em;">media. También</span><span class="stl_54 stl_08" style="word-spacing:0.4em;">&nbsp;se calcularon</span><span class="stl_54 stl_08" style="word-spacing:0.4em;">&nbsp;valores &nbsp;</span></div>
					<div class="stl_01" style="top: 49.5125em; left:8.9576em;"><span class="stl_66">2</span></div>
					<div class="stl_01" style="top: 49.459em; left:6.1419em;"><span class="stl_54 stl_08" style="word-spacing:0.1em;">para R</span><span class="stl_54 stl_08" style="word-spacing:0.05em;">&nbsp;.</span><span class="stl_54 stl_08" style="word-spacing:0.39em;">&nbsp;Los</span><span class="stl_54 stl_08" style="word-spacing:0.11em;">&nbsp;cálculos se realizaron en</span><span class="stl_54 stl_08" style="word-spacing:0.07em;">&nbsp;el &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7178em; left:6.1414em;"><span class="stl_54 stl_08" style="word-spacing:0.31em;">programa Excel. Para la interpretación &nbsp;</span></div>
					<div class="stl_01" style="top: 51.9767em; left:6.1414em;"><span class="stl_54" style="word-spacing:0.27em;">de los cálculos logrados en función a &nbsp;</span></div>
					<div class="stl_01" style="top: 53.2355em; left:6.1414em;"><span class="stl_54 stl_08" style="word-spacing:0.26em;">las encuestas y registro de temperatura &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4943em; left:6.1414em;"><span class="stl_54" style="word-spacing:0.5em;">se consideró pertinente analizar dos &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7532em; left:6.1414em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">aspectos que se detallan a continuación: &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2697em; left:7.3223em;"><span class="stl_54 stl_16" style="word-spacing:-0.06em;">El efecto por variación de magn<span class="stl_08">itud de &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.5286em; left:6.1414em;"><span class="stl_54 stl_08" style="word-spacing:0.12em;">la temperatura: para evaluar este aspecto &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7874em; left:6.1414em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">se estableció como valor de referencia la &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0462em; left:6.1414em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">pendiente de la recta (</span><span class="stl_59" style="word-spacing:0.02em;">m</span><span class="stl_54 stl_08" style="word-spacing:0.05em;">), y se planteó lo &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2673em; left:26.6929em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">La claridad de la percepción por los &nbsp;</span></div>
					<div class="stl_01" style="top: 59.5262em; left:25.5121em;"><span class="stl_54" style="word-spacing:0.21em;">sujetos de estudio</span><span class="stl_53" style="word-spacing:0.22em;">: </span><span class="stl_54" style="word-spacing:0.21em;">en este aspecto fue &nbsp;</span></div>
					<div class="stl_01" style="top: 60.785em; left:25.5121em;"><span class="stl_54" style="word-spacing:0.18em;">importante establecer la homogeneidad &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0438em; left:25.5121em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">de la muestra. Se tomó como referencia &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.1417em;"><span class="stl_55">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.3919em;z-index:13; "><span class="stl_55 stl_23" style="word-spacing:0.02em;">Campus |</span><span class="stl_55 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_55 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_55 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:30.0692em;"><span class="stl_55 stl_23" style="word-spacing:0.05em;">| ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:23.7195em;"><span class="stl_52 stl_08">262 &nbsp;</span></div>
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				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARhCAYAAABONUjdAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABG7SURBVHhe7dchbiRXGIVRA4Mgy9DQS5glDGwNcZhHsWS1gZWRmWGYQUBgNGhISBYSL8Gzg1KVdxHSeaCQ1WTAlVK+50ifWnqNu/XfEwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAeNfOz8//GR8HSdL/p9PT03+PvUtb7Ozs7LfxCTR5eXnZf//+cpAkSUo0bo3L9ewAWhgZkiQpmZEBhYwMSZKUzMiAQkaGJElKZmRAISNDkiQlMzKgkJEhSZKSGRlQyMiQJEnJjAwoZGRIkqRkRgYUMjIkSVIyIwMKGRmSJCmZkQGFjAxJkpTMyIBCRoYkSUpmZEAhI0OSJCUzMqCQkSFJkpIZGVDIyJAkScmMDChkZEiSpGRGBhQyMiRJUjIjAwoZGZIkKZmRAYWMDEmSlMzIgEJGhiRJSmZkQCEjQ5IkJTMyoJCRIUmSkhkZUMjIkCRJyYwMKGRkSJKkZEYGFDIyJElSMiMDChkZkiQpmZEBhYwMSZKUzMiAQkaGJElKZmRAISNDkiQlMzKgkJEhSZKSGRlQyMiQJEnJjAwoZGRIkqRkRgYUMjIkSVIyIwMKGRmSJCmZkQGFjAxJkpTMyIBCRoYkSUpmZEAhI0OSJCUzMqCQkSFJkpIZGVDIyJAkScmMDChkZEiSpGRGBhQyMiRJUjIjAwoZGZIkKZmRAYVub2+/fvny60Haend3d4ebm1+Ofidtrc+fr4++S1tst9t9Ws8OoMh+9CS9g/4cfXvzJm21v0e/v3mTttrHEQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADZZl2Y2eJUmSEk3TdLGeHUCLeZ734w/gIEmSlGiMjMv17ABaGBmSJCmZkQGFjAxJkpTMyIBCRoYkSUpmZEAhI0OSJCUzMqCQkSFJkpIZGVDIyJAkScmMDChkZEiSpGRGBhQyMiRJUjIjAwoZGZIkKZmRAYWMDEmSlMzIgEJGhiRJSmZkQCEjQ5IkJTMyoJCRIUmSkhkZUMjIkCRJyYwMKGRkSJKkZEYGFDIyJElSMiMDChkZkiQpmZEBhYwMSZKUzMiAQkaGJElKZmRAofHj342eJUmSEo2RcbGeHQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA8APmed4vy3KQJElKNE3T5Xp2AC2MDEmSlMzIgEJGhiRJSmZkQCEjQ5IkJTMyoJCRIUmSkhkZUMjIkCRJyYwMKGRkSJKkZEYGFDIyJElSMiMDChkZkiQpmZEBhYwMSZKUzMiAQkaGJElKZmRAISNDkiQlMzKgkJEhSZKSGRlQyMiQJEnJjAwoZGRIkqRkRgYUMjIkSVIyIwMKGRmSJCmZkQGFjAxJkpTMyIBCRoYkSUpmZEAhI0OSJCUzMqCQkSFJkpIZGVBo/PAvXl9fP0qSJCUat8ZP69kBAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAMB7N03Th3menyRJkhKNW+N8PTuAFuPHv1+W5SBJkpRojIzL9ewAWhgZkiQpmZEBhYwMSZKUzMiAQkaGJElKZmRAISNDkiQlMzKgkJEhSZKSGRlQyMiQJEnJjAwoZGRIkqRkRgYUMjIkSVIyIwMKGRmSJCmZkQGFjAxJkpTMyIBCRoYkSUpmZEAhI0OSJCUzMqCQkSFJkpIZG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alt="" class="stl_67" />
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				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:9.817em;"><span class="stl_18 stl_08" style="word-spacing:0.03em;">Sꢒꢆꢌꢄꢃꢉꢙꢆ ꢇꢒ ꢃꢂꢆꢚꢂꢈꢛ ꢛꢜꢈꢅꢉꢃꢂ ꢒꢆ ꢄꢅꢓꢉꢒꢆꢛꢒꢌ ꢒꢇꢀꢃꢄꢛꢉꢝꢂꢌ ꢒꢆ ꢑꢄ ꢞꢂꢆꢄ ꢄꢑꢛꢂꢄꢆꢇꢉꢆꢄ ꢇꢒ Pꢀꢆꢂ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.087em; left:23.7787em;"><span class="stl_66">2</span></div>
					<div class="stl_01" style="top: 6.4501em; left:7.0866em;"><span class="stl_54" style="word-spacing:0.63em;">el coeﬁciente de determinación R &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:7.0862em;"><span class="stl_54" style="word-spacing:0.38em;">que sirvió para conocer el grado de &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:7.0862em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">dispersión de la respuesta con base en &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:7.0862em;"><span class="stl_54 stl_08" style="word-spacing:0.12em;">los estudios de Humphreys et al., 200ꢘ; &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4855em; left:7.0862em;"><span class="stl_54 stl_08" style="word-spacing:0.28em;">Nikolopoulou, 2004 y Ruiz, 200ꢘ. Se &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7443em; left:7.0862em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">estableció los parámetros de los rangos &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0031em; left:7.0862em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">de las condiciones: &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4826em; left:29.8275em;"><span class="stl_53 stl_08" style="word-spacing:0.08em;">Resultados y Discusión &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9797em; left:27.6359em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">La temperatura neutral media para el &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2386em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.02em;">aula convencional fue de 8,6º C mientras &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4974em; left:26.4551em;"><span class="stl_54" style="word-spacing:0.21em;">que para el aula modiﬁcada, 12,82ºC. &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7562em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">Estos valores revelan que los estudiantes &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0151em; left:26.4551em;"><span class="stl_54" style="word-spacing:0.51em;">sujetos de estudio consideran como &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2739em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.31em;">temperatura neutral a la condición de &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5327em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">adaptación en un determinado ambiente &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7916em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.28em;">por lo que se aﬁrma que la sensación &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0504em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:-0.03em;">térmica está relacionada con la adaptación &nbsp;</span></div>
					<div class="stl_01" style="top: 20.3092em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">térmica que tiene el sujeto con su medio &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5681em; left:26.4551em;"><span class="stl_54 stl_16">ambiente<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 16.1037em; left:12.7661em;"><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 16.4827em; left:8.267em;"><span class="stl_68">a)</span><span class="stl_68 stl_08" style="word-spacing:0.08em;">&nbsp;</span><span class="stl_54" style="word-spacing:0.08em;">Si</span><span class="stl_54 stl_08" style="word-spacing:0.28em;">&nbsp;la R</span><span class="stl_54 stl_08" style="word-spacing:0.78em;">&nbsp;≥</span><span class="stl_54 stl_08" style="word-spacing:0.31em;">&nbsp;0.9 la correlación</span><span class="stl_54 stl_08" style="word-spacing:0.28em;">&nbsp;es &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7796em; left:9.4478em;"><span class="stl_54" style="word-spacing:0.12em;">muy alta ya que hay certeza en la &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0385em; left:9.4478em;"><span class="stl_54 stl_16" style="word-spacing:0.29em;">concentración de respues<span class="stl_08">tas.</span></span><span class="stl_54 stl_08" style="word-spacing:0.85em;">&nbsp;La &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2973em; left:9.4478em;"><span class="stl_54 stl_16" style="word-spacing:0em;">muestra no es dispers<span class="stl_08">a. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 21.1391em; left:13.4887em;z-index:409; "><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 21.5181em; left:8.267em;"><span class="stl_68">b)</span><span class="stl_68 stl_08" style="word-spacing:-0.01em;">&nbsp;</span><span class="stl_54 stl_08" style="word-spacing:0.03em;">Si 0.ꢘ</span><span class="stl_54 stl_08" style="word-spacing:-0.04em;">&nbsp;≤</span><span class="stl_54 stl_08" style="word-spacing:-0.04em;">&nbsp;R</span><span class="stl_54 stl_08" style="word-spacing:0.46em;">&nbsp;&lt;</span><span class="stl_54 stl_08" style="word-spacing:-0.02em;">&nbsp;0.9</span><span class="stl_54 stl_08" style="word-spacing:-0.03em;">&nbsp;se</span><span class="stl_54 stl_16" style="word-spacing:-0.05em;">&nbsp;pued<span class="stl_08">e</span></span><span class="stl_54" style="word-spacing:-0.05em;">&nbsp;decir</span><span class="stl_54 stl_08" style="word-spacing:-0.03em;">&nbsp;que &nbsp;</span></div>
					<div class="stl_01" style="top: 22.815em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">la correlación es alta, la muestra es &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0738em; left:9.4478em;"><span class="stl_54 stl_16" style="word-spacing:0em;">poco dispersa<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.0847em; left:27.6359em;"><span class="stl_54 stl_08" style="word-spacing:0.1em;">Esto coincide con el estudio realizado &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3435em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.35em;">por Nikolopouloua y Steemers, 2003. &nbsp;</span></div>
					<div class="stl_01" style="top: 26.6023em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.03em;">Por otro lado, la línea de regresión media &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8612em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">evidenció que existe una relación muy &nbsp;</span></div>
					<div class="stl_01" style="top: 29.12em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">alta y positiva entre la sensación térmica &nbsp;</span></div>
					<div class="stl_01" style="top: 30.3788em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">y temperatura del ambiente con valores &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6376em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.43em;">de 0,9264 para el aula convencional &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8965em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.63em;">y 0,9144 para el aula modiﬁcada. &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1553em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.16em;">Todo esto demuestra que los sujetos de &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4141em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">estudio (alumnos) perciben la sensación &nbsp;</span></div>
					<div class="stl_01" style="top: 36.673em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">térmica de acuerdo a la temperatura del &nbsp;</span></div>
					<div class="stl_01" style="top: 37.9318em; left:26.4551em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">ambiente. En la</span><span class="stl_54 stl_08" style="word-spacing:0.12em;">&nbsp;Tabla</span><span class="stl_54 stl_08" style="word-spacing:0.17em;">&nbsp;2 se muestra</span><span class="stl_54 stl_08" style="word-spacing:0.16em;">&nbsp;los &nbsp;</span></div>
					<div class="stl_01" style="top: 39.1906em; left:26.4551em;"><span class="stl_54 stl_16" style="word-spacing:0em;">valores calcula<span class="stl_08">dos &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.9156em; left:14.2232em;z-index:482; "><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 25.2946em; left:8.267em;"><span class="stl_68">c)</span><span class="stl_68 stl_08" style="word-spacing:0.14em;">&nbsp;</span><span class="stl_54" style="word-spacing:0.14em;">Si</span><span class="stl_54 stl_08" style="word-spacing:0.2em;">&nbsp;0.5 ≤ R</span><span class="stl_54 stl_08" style="word-spacing:0.69em;">&nbsp;&lt;</span><span class="stl_54 stl_08" style="word-spacing:0.21em;">&nbsp;0.ꢘ, la</span><span class="stl_54 stl_08" style="word-spacing:0.26em;">&nbsp;correlación &nbsp;</span></div>
					<div class="stl_01" style="top: 26.5915em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.44em;">es media, la muestra tiene una &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8503em; left:9.4478em;"><span class="stl_54" style="word-spacing:-0.02em;">concentración media. &nbsp;</span></div>
					<div class="stl_01" style="top: 28.6921em; left:12.1356em;z-index:552; "><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 29.0711em; left:8.267em;"><span class="stl_68">d)</span><span class="stl_68 stl_08" style="word-spacing:0.04em;">&nbsp;</span><span class="stl_54" style="word-spacing:0.04em;">Si</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;la</span><span class="stl_54 stl_08" style="word-spacing:-0.02em;">&nbsp;R</span><span class="stl_54 stl_08" style="word-spacing:0.49em;">&nbsp;&lt;</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;0.5,</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;la</span><span class="stl_54 stl_08" style="word-spacing:0.06em;">&nbsp;correlación</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;es</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;baja &nbsp;</span></div>
					<div class="stl_01" style="top: 30.368em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.15em;">con alto grado de dispersión en la &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6268em; left:9.4478em;"><span class="stl_54 stl_16" style="word-spacing:0em;">muestra indica que no hay clar<span class="stl_08">idad &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.8856em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.32em;">en la percepción de la sensación &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1445em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">térmica . En caso de que un valor &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4033em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">de m presente una correlación baja, &nbsp;</span></div>
					<div class="stl_01" style="top: 36.6621em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.41em;">se considerará más apropiado el &nbsp;</span></div>
					<div class="stl_01" style="top: 37.921em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.3em;">próximo inmediato con un valor &nbsp;</span></div>
					<div class="stl_01" style="top: 38.7627em; left:11.4336em;z-index:773; "><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 39.1798em; left:9.4478em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">de R</span><span class="stl_54 stl_08" style="word-spacing:0.55em;">&nbsp;de</span><span class="stl_54 stl_08" style="word-spacing:0.07em;">&nbsp;al menos una</span><span class="stl_54 stl_08" style="word-spacing:0.12em;">&nbsp;correlación &nbsp;</span></div>
					<div class="stl_01" style="top: 40.0216em; left:15.7496em;z-index:808; "><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 40.4386em; left:9.4467em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">media (0.5</span><span class="stl_54 stl_08" style="word-spacing:0.01em;">&nbsp;≤ R</span><span class="stl_54 stl_08" style="word-spacing:0.51em;">&nbsp;&lt;</span><span class="stl_54 stl_08" style="word-spacing:0.04em;">&nbsp;0.ꢘ). &nbsp;</span></div>
					<div class="stl_01" style="top: 42.9704em; left:7.1436em;"><span class="stl_54 stl_25" style="word-spacing:0.06em;">Tabla 2 &nbsp;</span></div>
					<div class="stl_01" style="top: 44.2292em; left:7.1436em;"><span class="stl_59 stl_08" style="word-spacing:-0.01em;">Valor neutral y rangos de confort térmico por temperatura, aula convencional y modiﬁcada, &nbsp;</span></div>
					<div class="stl_01" style="top: 45.4881em; left:7.1436em;"><span class="stl_59 stl_08" style="word-spacing:0.05em;">I.E.S. Pacaje &nbsp;</span></div>
					<div class="stl_01" style="top: 47.2147em; left:22.3651em;"><span class="stl_15 stl_08" style="word-spacing:0.09em;">Aula convencional &nbsp;</span></div>
					<div class="stl_01" style="top: 48.6035em; left:25.0014em;"><span class="stl_15 stl_08">ºC) &nbsp;</span></div>
					<div class="stl_01" style="top: 47.2147em; left:33.9518em;"><span class="stl_15 stl_08" style="word-spacing:0.07em;">Aula modiﬁcada &nbsp;</span></div>
					<div class="stl_01" style="top: 48.6035em; left:35.8328em;"><span class="stl_15 stl_08">(ºC) &nbsp;</span></div>
					<div class="stl_01" style="top: 47.9086em; left:11.9939em;"><span class="stl_15 stl_16">Característ<span class="stl_08">ica &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.6035em; left:24.7118em;"><span class="stl_15">(</span></div>
					<div class="stl_01" style="top: 49.9345em; left:12.6943em;"><span class="stl_15 stl_23">TAn+2<span class="stl_08">DS &nbsp;</span></span></div>
					<div class="stl_01" style="top: 51.2655em; left:12.6943em;"><span class="stl_15 stl_23">TAn+1<span class="stl_08">DS &nbsp;</span></span></div>
					<div class="stl_01" style="top: 52.5965em; left:12.5183em;"><span class="stl_15 stl_23" style="word-spacing:-0.01em;">TAn Media &nbsp;</span></div>
					<div class="stl_01" style="top: 53.9275em; left:12.7768em;"><span class="stl_15 stl_23">TAn-1<span class="stl_08">DS &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.9345em; left:24.5935em;"><span class="stl_15 stl_16">10,<span class="stl_08">6 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 51.2655em; left:24.8227em;"><span class="stl_15">9,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 52.5965em; left:24.8227em;"><span class="stl_15">8,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 53.9275em; left:24.8227em;"><span class="stl_15">ꢘ,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 55.2585em; left:24.8227em;"><span class="stl_15">6,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 49.9345em; left:35.5834em;"><span class="stl_15 stl_16">15,4<span class="stl_08">3 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 51.2655em; left:35.5834em;"><span class="stl_15 stl_16">14,4<span class="stl_08">3 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 52.5965em; left:35.5834em;"><span class="stl_15 stl_16">12,8<span class="stl_08">2 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 53.9275em; left:35.5834em;"><span class="stl_15 stl_16">11,2<span class="stl_08">1 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 55.2585em; left:36.0418em;"><span class="stl_15">9,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 55.2585em; left:12.7768em;"><span class="stl_15 stl_23">TAn-2<span class="stl_08">DS &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.5895em; left:11.9884em;"><span class="stl_15 stl_08" style="word-spacing:0.01em;">Rango extenso &nbsp;</span></div>
					<div class="stl_01" style="top: 57.9205em; left:11.7538em;"><span class="stl_15 stl_08" style="word-spacing:-0.05em;">Rango redu<span class="stl_16">cido &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.5895em; left:24.8227em;"><span class="stl_15">4.0 &nbsp;</span></div>
					<div class="stl_01" style="top: 57.9205em; left:24.8227em;"><span class="stl_15">2.0 &nbsp;</span></div>
					<div class="stl_01" style="top: 59.2515em; left:24.1315em;"><span class="stl_15 stl_16">0.926<span class="stl_08">4 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.5895em; left:35.8126em;"><span class="stl_15 stl_16">5,8<span class="stl_08">3 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.9205em; left:35.8144em;"><span class="stl_15 stl_16">3,2<span class="stl_08">2 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.2515em; left:35.3543em;"><span class="stl_15 stl_16">0.914<span class="stl_08">4 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 58.9178em; left:14.6em;"><span class="stl_15">2</span></div>
					<div class="stl_01" style="top: 59.2515em; left:14.0088em;"><span class="stl_15">R</span></div>
					<div class="stl_01" style="top: 60.6708em; left:8.563em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">TAn: Temperatura ambiente neutral, DS: Desviación estándar &nbsp;</span></div>
					<div class="stl_01" style="top: 61.5955em; left:9.2617em;z-index:1915; "><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 61.9291em; left:8.563em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">R :</span><span class="stl_54 stl_08" style="word-spacing:0.06em;">&nbsp;Coeﬁciente de determinación de línea de regresión</span><span class="stl_54 stl_08" style="word-spacing:0.04em;">&nbsp;media &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.0866em;"><span class="stl_22">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.3367em;"><span class="stl_22 stl_23" style="word-spacing:0.05em;">ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:31.9244em;z-index:13; "><span class="stl_22 stl_23" style="word-spacing:0.02em;">| Campus |</span><span class="stl_22 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_22 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_22 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:24.6644em;"><span class="stl_52 stl_08">263 &nbsp;</span></div>
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" alt="" class="stl_69" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:19.9091em;"><span class="stl_18 stl_08" style="word-spacing:0.05em;">Hꢀꢁꢂ A. Cꢃꢄꢅꢄ Cꢂꢆꢇꢂꢈꢉ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:7.3228em;"><span class="stl_54" style="word-spacing:0.36em;">Las sensaciones térmicas de frío y &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4545em; left:25.512em;"><span class="stl_54" style="word-spacing:0.28em;">de estudio (alumnos). Esto se debe a &nbsp;</span></div>
					<div class="stl_01" style="top: 7.7133em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">que las temperaturas en el mes de junio &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9721em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">(periodo de evaluación) registran valores &nbsp;</span></div>
					<div class="stl_01" style="top: 10.231em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">mínimos inclusive valores negativos por &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4898em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.22em;">lo que la percepción de los estudiantes &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7486em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">no mostró estos casos de valoración en &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0075em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">el aula convencional. Lo mencionado se &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2663em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.23em;">muestra en la</span><span class="stl_54 stl_08" style="word-spacing:0.18em;">&nbsp;Tabla</span><span class="stl_54 stl_08" style="word-spacing:0.21em;">&nbsp;3 de</span><span class="stl_54 stl_08" style="word-spacing:0.26em;">&nbsp;contingencia &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5251em; left:25.512em;"><span class="stl_54">cruzada. &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.44em;">mucho frío se percibieron en mayor &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.63em;">porcentaje en el aula convencional, &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">mientras que en el aula modiﬁcada estas &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4855em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.03em;">fueron de: ni calor ni frío con un 51,4%. &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7443em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">Así mismo, en el aula convencional se &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0031em; left:6.142em;"><span class="stl_54" style="word-spacing:0.23em;">evidenció que los casos de caliﬁcación &nbsp;</span></div>
					<div class="stl_01" style="top: 15.262em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">de sensación térmica algo de calor, calor &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5208em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">y mucho calor no presentaron registros &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7796em; left:6.142em;"><span class="stl_54" style="word-spacing:0.12em;">de valoraciones por parte de los sujetos &nbsp;</span></div>
					<div class="stl_01" style="top: 19.8282em; left:6.142em;"><span class="stl_54 stl_25" style="word-spacing:0.06em;">Tabla 3 &nbsp;</span></div>
					<div class="stl_01" style="top: 21.0871em; left:6.142em;"><span class="stl_59 stl_08" style="word-spacing:0.04em;">Contingencia cruzada de sensación térmica en aula convencional y modiﬁcada, I.E.S. Pacaje &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8084em; left:25.823em;"><span class="stl_70" style="word-spacing:0em;">Aula modiﬁcada &nbsp;</span></div>
					<div class="stl_01" style="top: 23.4884em; left:10.884em;"><span class="stl_71" style="word-spacing:0em;">algo de frío &nbsp;</span></div>
					<div class="stl_01" style="top: 24.6884em; left:10.315em;"><span class="stl_71" style="word-spacing:0em;">ni calor ni frío &nbsp;</span></div>
					<div class="stl_01" style="top: 24.1684em; left:21.4001em;"><span class="stl_71" style="word-spacing:0em;">algo de &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3684em; left:21.8581em;"><span class="stl_71">calor &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0884em; left:39.107em;"><span class="stl_71 stl_23">Tota<span class="stl_08">l &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.7684em; left:26.7181em;"><span class="stl_71">calor &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7284em; left:27.4682em;"><span class="stl_71">7</span></div>
					<div class="stl_01" style="top: 26.7284em; left:12.0392em;"><span class="stl_71" style="word-spacing:1.01em;">mucho Recuento &nbsp;</span></div>
					<div class="stl_01" style="top: 26.7284em; left:22.6082em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 26.7284em; left:31.6152em;"><span class="stl_71">2</span></div>
					<div class="stl_01" style="top: 28.6884em; left:30.8242em;"><span class="stl_71 stl_16">5<span class="stl_16">,4% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.6484em; left:31.6152em;"><span class="stl_71">2</span></div>
					<div class="stl_01" style="top: 26.7284em; left:35.5362em;"><span class="stl_71">3</span></div>
					<div class="stl_01" style="top: 28.6884em; left:34.7452em;"><span class="stl_71 stl_16">8<span class="stl_16">,1% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.6484em; left:35.5362em;"><span class="stl_71">2</span></div>
					<div class="stl_01" style="top: 26.7284em; left:39.6272em;"><span class="stl_71 stl_16">1<span class="stl_16">3 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 28.6884em; left:38.8362em;"><span class="stl_71 stl_16">3<span class="stl_16">5,1% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.6484em; left:39.6272em;"><span class="stl_71 stl_16">1<span class="stl_16">4 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.9284em; left:12.6782em;"><span class="stl_71">frío &nbsp;</span></div>
					<div class="stl_01" style="top: 30.6484em; left:12.6782em;"><span class="stl_71">frío &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0884em; left:16.7612em;"><span class="stl_71">%</span></div>
					<div class="stl_01" style="top: 29.2884em; left:17.0252em;"><span class="stl_71">total &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0884em; left:17.8442em;"><span class="stl_71">del &nbsp;</span></div>
					<div class="stl_01" style="top: 28.6884em; left:21.8172em;"><span class="stl_71">2</span></div>
					<div class="stl_01" style="top: 32.6084em; left:21.8172em;"><span class="stl_71">5</span></div>
					<div class="stl_01" style="top: 36.5284em; left:21.8172em;"><span class="stl_71">2</span></div>
					<div class="stl_01" style="top: 40.4484em; left:21.8172em;"><span class="stl_71">0</span></div>
					<div class="stl_01" style="top: 28.6884em; left:22.3172em;"><span class="stl_71 stl_16">,<span class="stl_16">7% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 28.6884em; left:26.4272em;"><span class="stl_71 stl_16">1<span class="stl_16">8,9% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.6484em; left:27.4682em;"><span class="stl_71">8</span></div>
					<div class="stl_01" style="top: 30.6484em; left:16.0252em;"><span class="stl_71">Recuento &nbsp;</span></div>
					<div class="stl_01" style="top: 30.6484em; left:22.6082em;"><span class="stl_71">2</span></div>
					<div class="stl_01" style="top: 32.0084em; left:16.7612em;"><span class="stl_71">%</span></div>
					<div class="stl_01" style="top: 32.0084em; left:17.8442em;"><span class="stl_71">del &nbsp;</span></div>
					<div class="stl_01" style="top: 33.2084em; left:17.0252em;"><span class="stl_71">total &nbsp;</span></div>
					<div class="stl_01" style="top: 34.5684em; left:11.9422em;"><span class="stl_71" style="word-spacing:0em;">algo de</span><span class="stl_71" style="word-spacing:0.92em;">&nbsp;Recuento &nbsp;</span></div>
					<div class="stl_01" style="top: 35.7684em; left:12.6782em;"><span class="stl_71">frío &nbsp;</span></div>
					<div class="stl_01" style="top: 32.6084em; left:22.3172em;"><span class="stl_71 stl_16">,<span class="stl_16">4% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.5684em; left:22.6082em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 32.6084em; left:26.4272em;"><span class="stl_71 stl_16">2<span class="stl_16">1,6% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.5684em; left:27.4682em;"><span class="stl_71">4</span></div>
					<div class="stl_01" style="top: 32.6084em; left:30.8242em;"><span class="stl_71 stl_16">5<span class="stl_16">,4% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.5684em; left:31.6152em;"><span class="stl_71">3</span></div>
					<div class="stl_01" style="top: 32.6084em; left:34.7452em;"><span class="stl_71 stl_16">5<span class="stl_16">,4% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.5684em; left:35.5362em;"><span class="stl_71">0</span></div>
					<div class="stl_01" style="top: 32.6084em; left:38.8362em;"><span class="stl_71 stl_16">3<span class="stl_16">7,8% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.5684em; left:39.8772em;"><span class="stl_71">8</span></div>
					<div class="stl_01" style="top: 35.9284em; left:16.7612em;"><span class="stl_71">%</span></div>
					<div class="stl_01" style="top: 35.9284em; left:17.8442em;"><span class="stl_71">del &nbsp;</span></div>
					<div class="stl_01" style="top: 37.1284em; left:17.0252em;"><span class="stl_71">total &nbsp;</span></div>
					<div class="stl_01" style="top: 38.4884em; left:11.8872em;"><span class="stl_71" style="word-spacing:0em;">ni calor</span><span class="stl_71" style="word-spacing:0.86em;">&nbsp;Recuento &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6884em; left:12.1642em;"><span class="stl_71" style="word-spacing:0em;">ni frío &nbsp;</span></div>
					<div class="stl_01" style="top: 36.5284em; left:22.3172em;"><span class="stl_71 stl_16">,<span class="stl_16">7% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 38.4884em; left:22.6082em;"><span class="stl_71">0</span></div>
					<div class="stl_01" style="top: 36.5284em; left:26.4272em;"><span class="stl_71 stl_16">1<span class="stl_16">0,8% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 38.4884em; left:27.4682em;"><span class="stl_71">0</span></div>
					<div class="stl_01" style="top: 36.5284em; left:30.8242em;"><span class="stl_71 stl_16">8<span class="stl_16">,1% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 38.4884em; left:31.6152em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 36.5284em; left:34.7452em;"><span class="stl_71 stl_16">0<span class="stl_16">,0% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 38.4884em; left:35.5362em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 36.5284em; left:38.8362em;"><span class="stl_71 stl_16">2<span class="stl_16">1,6% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 38.4884em; left:39.8772em;"><span class="stl_71">2</span></div>
					<div class="stl_01" style="top: 39.8484em; left:16.7612em;"><span class="stl_71">%</span></div>
					<div class="stl_01" style="top: 41.0484em; left:17.0252em;"><span class="stl_71">total &nbsp;</span></div>
					<div class="stl_01" style="top: 39.8484em; left:17.8442em;"><span class="stl_71">del &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4484em; left:22.3172em;"><span class="stl_71 stl_16">,<span class="stl_16">0% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.4084em; left:22.6092em;"><span class="stl_71">4</span></div>
					<div class="stl_01" style="top: 40.4484em; left:26.6772em;"><span class="stl_71 stl_16">0<span class="stl_16">,0% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 40.4484em; left:30.8242em;"><span class="stl_71 stl_16">2<span class="stl_16">,7% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.4084em; left:31.6162em;"><span class="stl_71">8</span></div>
					<div class="stl_01" style="top: 40.4484em; left:34.7452em;"><span class="stl_71 stl_16">2<span class="stl_16">,7% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.4084em; left:35.5372em;"><span class="stl_71">6</span></div>
					<div class="stl_01" style="top: 40.4484em; left:39.0863em;"><span class="stl_71 stl_16">5<span class="stl_16">,4% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.4084em; left:39.6283em;"><span class="stl_71 stl_16">3<span class="stl_16">7 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.4084em; left:9.7222em;"><span class="stl_71 stl_23">Tota<span class="stl_08">l &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.6084em; left:9.6592em;"><span class="stl_71" style="word-spacing:0em;">del total &nbsp;</span></div>
					<div class="stl_01" style="top: 42.4084em; left:16.0262em;"><span class="stl_71">Recuento &nbsp;</span></div>
					<div class="stl_01" style="top: 42.4084em; left:27.2192em;"><span class="stl_71 stl_16">1<span class="stl_16">9 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.6084em; left:8.5762em;"><span class="stl_71">%</span></div>
					<div class="stl_01" style="top: 43.7854em; left:16.6233em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 43.7854em; left:17.1233em;"><span class="stl_71 stl_16">0<span class="stl_16">,8% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.7854em; left:21.5673em;"><span class="stl_71 stl_16">5<span class="stl_16">1,4% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.7854em; left:26.4273em;"><span class="stl_71 stl_16">2<span class="stl_16">1,6% &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.7854em; left:30.5743em;"><span class="stl_71" style="word-spacing:0.84em;">16,2% 100,0% &nbsp;</span></div>
					<div class="stl_01" style="top: 45.6627em; left:7.3228em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">La sensación térmica percibida en el &nbsp;</span></div>
					<div class="stl_01" style="top: 46.9216em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.44em;">aula convencional mostró casos fuera &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1804em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.51em;">de los límites hacia el extremo del &nbsp;</span></div>
					<div class="stl_01" style="top: 49.4392em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.39em;">rango extenso mayor (+2DS), lo que &nbsp;</span></div>
					<div class="stl_01" style="top: 50.6981em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.44em;">indica menor grado de adaptación a &nbsp;</span></div>
					<div class="stl_01" style="top: 51.9569em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">temperaturas frías que coincidió con lo &nbsp;</span></div>
					<div class="stl_01" style="top: 53.2157em; left:6.142em;z-index:1341; "><span class="stl_54 stl_08" style="word-spacing:0.04em;">expresado por</span><span class="stl_54 stl_08" style="word-spacing:0.25em;">&nbsp;(Fanger,</span><span class="stl_54 stl_08" style="word-spacing:-0.01em;">&nbsp;19ꢘ<span class="stl_16">3;</span></span><span class="stl_54 stl_08" style="word-spacing:-0.01em;">&nbsp;IS<span class="stl_16">O</span></span><span class="stl_54 stl_08" style="word-spacing:-0.01em;">&nbsp;ꢘꢘ3<span class="stl_16">0, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.6692em; left:25.512em;"><span class="stl_54" style="word-spacing:0.17em;">condiciones ambientales frías por parte &nbsp;</span></div>
					<div class="stl_01" style="top: 46.9281em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.3em;">de los alumnos evaluados. Lo descrito &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1869em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">es similar a lo señalado por los autores &nbsp;</span></div>
					<div class="stl_01" style="top: 49.4457em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.33em;">Nikolopoulou y Steemers (2003), Así, &nbsp;</span></div>
					<div class="stl_01" style="top: 50.7046em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.58em;">también, se presentó una reducción &nbsp;</span></div>
					<div class="stl_01" style="top: 51.9634em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">en la temperatura, de mucho frío con &nbsp;</span></div>
					<div class="stl_01" style="top: 53.2222em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">respecto a, ni calor ni frío, lo cual se &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4811em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">debe a las condiciones de la envolvente &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7399em; left:25.512em;"><span class="stl_54" style="word-spacing:0.07em;">infraestructura existente.</span><span class="stl_54" style="word-spacing:0.44em;">&nbsp;Esta</span><span class="stl_54" style="word-spacing:0.09em;">&nbsp;situación &nbsp;</span></div>
					<div class="stl_01" style="top: 56.9987em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">es similar a lo señalado por Mondelo </span><span class="stl_59" style="word-spacing:0.1em;">et &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2576em; left:25.512em;"><span class="stl_59 stl_08" style="word-spacing:0.19em;">al., </span><span class="stl_54 stl_08" style="word-spacing:0.2em;">2001 y Fanger, 19ꢘ3. Lo citado se &nbsp;</span></div>
					<div class="stl_01" style="top: 59.5164em; left:25.512em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">observa detalladamente en la Figura 3 y &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7752em; left:25.512em;"><span class="stl_54 stl_25" style="word-spacing:0.09em;">Tabla 4. &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4746em; left:6.142em;"><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 54.4746em; left:6.6837em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">005). Así mismo, se evidenció que la &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7334em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.3em;">sensación térmica va reduciéndose con &nbsp;</span></div>
					<div class="stl_01" style="top: 56.9922em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">la valoración a frío. Esto incrementa la &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2511em; left:6.142em;"><span class="stl_54 stl_57">desviaciónestándarconunaaproximació<span class="stl_16">n &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.5099em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">importante de la recta de regresión en &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7687em; left:6.142em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">función a la recta de regresión media que &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0276em; left:6.142em;"><span class="stl_54" style="word-spacing:0.18em;">demuestra una menor adaptación a las &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.1417em;"><span class="stl_55">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.3919em;z-index:13; "><span class="stl_55 stl_23" style="word-spacing:0.02em;">Campus |</span><span class="stl_55 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_55 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_55 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:30.0692em;"><span class="stl_55 stl_23" style="word-spacing:0.05em;">| ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:23.7195em;"><span class="stl_52 stl_08">264 &nbsp;</span></div>
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			<div class="stl_03">
				<img 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" alt="" class="stl_72" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:9.817em;"><span class="stl_18 stl_08" style="word-spacing:0.03em;">Sꢒꢆꢌꢄꢃꢉꢙꢆ ꢇꢒ ꢃꢂꢆꢚꢂꢈꢛ ꢛꢜꢈꢅꢉꢃꢂ ꢒꢆ ꢄꢅꢓꢉꢒꢆꢛꢒꢌ ꢒꢇꢀꢃꢄꢛꢉꢝꢂꢌ ꢒꢆ ꢑꢄ ꢞꢂꢆꢄ ꢄꢑꢛꢂꢄꢆꢇꢉꢆꢄ ꢇꢒ Pꢀꢆꢂ &nbsp;</span></div>
					<div class="stl_01 stl_73" style="top: 6.7127em; left:13.5104em;"><span class="stl_74 stl_08">7</span></div>
					<div class="stl_01 stl_75" style="top: 7.6949em; left:32.4065em;"><span class="stl_76 stl_08" style="word-spacing:0em;">y =</span><span class="stl_76 stl_08" style="word-spacing:0.04em;">&nbsp;0,6822x</span><span class="stl_76 stl_08" style="word-spacing:0.02em;">&nbsp;-</span><span class="stl_76 stl_08" style="word-spacing:0.06em;">&nbsp;2,4883 &nbsp;</span></div>
					<div class="stl_01 stl_77" style="top: 8.1992em; left:32.4065em;"><span class="stl_76" style="word-spacing:-0.03em;">R² = 0,9039 &nbsp;</span></div>
					<div class="stl_01 stl_73" style="top: 8.8589em; left:13.5104em;"><span class="stl_74 stl_08">6</span></div>
					<div class="stl_01 stl_75" style="top: 9.3423em; left:28.1569em;"><span class="stl_78 stl_08" style="word-spacing:0em;">y =</span><span class="stl_78 stl_08" style="word-spacing:0.04em;">&nbsp;0,5871x</span><span class="stl_78 stl_08" style="word-spacing:0.02em;">&nbsp;-</span><span class="stl_78 stl_08" style="word-spacing:0.06em;">&nbsp;1,0021 &nbsp;</span></div>
					<div class="stl_01 stl_77" style="top: 9.8465em; left:28.1569em;"><span class="stl_78" style="word-spacing:-0.03em;">R² = 0,9264 &nbsp;</span></div>
					<div class="stl_01 stl_73" style="top: 11.0051em; left:13.5104em;"><span class="stl_74 stl_08">5</span></div>
					<div class="stl_01 stl_79" style="top: 11.2622em; left:23.9898em;"><span class="stl_80 stl_48" style="word-spacing:-0.1em;">y = 0,5137x+ 0,1281 &nbsp;</span></div>
					<div class="stl_01 stl_81" style="top: 11.6992em; left:23.9898em;"><span class="stl_80 stl_48" style="word-spacing:-0.08em;">R² = 0,9405 &nbsp;</span></div>
					<div class="stl_01 stl_73" style="top: 13.1513em; left:13.5104em;"><span class="stl_74 stl_08">4</span></div>
					<div class="stl_01 stl_82" style="top: 15.2975em; left:13.5104em;"><span class="stl_74 stl_08">3</span></div>
					<div class="stl_01 stl_82" style="top: 17.4437em; left:13.5104em;"><span class="stl_74 stl_08">2</span></div>
					<div class="stl_01 stl_82" style="top: 19.5899em; left:13.5104em;"><span class="stl_74 stl_08">1</span></div>
					<div class="stl_01 stl_82" style="top: 21.7361em; left:13.5104em;"><span class="stl_74 stl_08">0</span></div>
					<div class="stl_01 stl_75" style="top: 13.2421em; left:19.6989em;"><span class="stl_83 stl_08" style="word-spacing:0em;">y =</span><span class="stl_83 stl_08" style="word-spacing:0.04em;">&nbsp;0,4558x</span><span class="stl_83 stl_08" style="word-spacing:0.02em;">&nbsp;+</span><span class="stl_83 stl_08" style="word-spacing:0.04em;">&nbsp;1,0096 &nbsp;</span></div>
					<div class="stl_01 stl_77" style="top: 13.7464em; left:19.6989em;"><span class="stl_83" style="word-spacing:-0.03em;">R² = 0,9498 &nbsp;</span></div>
					<div class="stl_01 stl_75" style="top: 13.4774em; left:34.6758em;"><span class="stl_84 stl_08" style="word-spacing:0em;">y =</span><span class="stl_84 stl_08" style="word-spacing:0.04em;">&nbsp;0,6822x</span><span class="stl_84 stl_08" style="word-spacing:0.02em;">&nbsp;-</span><span class="stl_84 stl_08" style="word-spacing:0.06em;">&nbsp;3,1704 &nbsp;</span></div>
					<div class="stl_01 stl_77" style="top: 13.9817em; left:34.6758em;"><span class="stl_84" style="word-spacing:-0.03em;">R² = 0,9039 &nbsp;</span></div>
					<div class="stl_01 stl_75" style="top: 19.1591em; left:35.0883em;"><span class="stl_85" style="word-spacing:-0.08em;">Ra ngo</span><span class="stl_85" style="word-spacing:0.16em;">&nbsp;re</span><span class="stl_85" style="word-spacing:-0.1em;">&nbsp;ducido &nbsp;</span></div>
					<div class="stl_01 stl_77" style="top: 19.6634em; left:35.0883em;"><span class="stl_86 stl_08">2°C &nbsp;</span></div>
					<div class="stl_01 stl_75" style="top: 20.2685em; left:34.9646em;"><span class="stl_85 stl_23" style="word-spacing:-0.02em;">Ra ngo</span><span class="stl_85 stl_23" style="word-spacing:0.19em;">&nbsp;e</span><span class="stl_85 stl_23" style="word-spacing:-0.03em;">&nbsp;xtenso &nbsp;</span></div>
					<div class="stl_01 stl_77" style="top: 20.7728em; left:35.3359em;"><span class="stl_86 stl_08">°C &nbsp;</span></div>
					<div class="stl_01 stl_75" style="top: 20.7728em; left:34.9646em;"><span class="stl_86 stl_08">4</span></div>
					<div class="stl_01 stl_73" style="top: 22.3189em; left:14.1601em;"><span class="stl_74 stl_08">0</span></div>
					<div class="stl_01 stl_73" style="top: 22.3189em; left:18.145em;"><span class="stl_74 stl_08">2</span></div>
					<div class="stl_01 stl_73" style="top: 22.3189em; left:22.13em;"><span class="stl_74 stl_08">4</span></div>
					<div class="stl_01 stl_73" style="top: 22.3189em; left:26.1149em;"><span class="stl_74 stl_08">6</span></div>
					<div class="stl_01 stl_73" style="top: 22.3189em; left:30.0998em;"><span class="stl_74 stl_08">8</span></div>
					<div class="stl_01 stl_73" style="top: 22.3189em; left:33.9453em;"><span class="stl_74 stl_48">10 &nbsp;</span></div>
					<div class="stl_01 stl_73" style="top: 22.3189em; left:37.9302em;"><span class="stl_74 stl_48">12 &nbsp;</span></div>
					<div class="stl_01 stl_87" style="top: 22.956em; left:23.0446em;"><span class="stl_88" style="word-spacing:0.05em;">Temperatura ambiente &nbsp;</span></div>
					<div class="stl_01" style="top: 24.7572em; left:11.6929em;"><span class="stl_59 stl_08" style="word-spacing:0.13em;">Figura 3.</span><span class="stl_59 stl_08" style="word-spacing:0.06em;">&nbsp;</span><span class="stl_54 stl_16" style="word-spacing:0.06em;">Líne<span class="stl_08">a</span></span><span class="stl_54 stl_08" style="word-spacing:0.11em;">&nbsp;de regresión de sensación térmica y</span><span class="stl_54 stl_08" style="word-spacing:0.15em;">&nbsp;temperatura &nbsp;</span></div>
					<div class="stl_01" style="top: 26.016em; left:11.6929em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">en aula convencional, I.E.S. Pacaje &nbsp;</span></div>
					<div class="stl_01" style="top: 27.9462em; left:7.0866em;"><span class="stl_54 stl_25" style="word-spacing:0.06em;">Tabla 4 &nbsp;</span></div>
					<div class="stl_01" style="top: 29.205em; left:7.0866em;"><span class="stl_59 stl_08" style="word-spacing:0.04em;">Temperatura neutral media y rangos de confort, aula convencional,</span><span class="stl_59 stl_08" style="word-spacing:0.28em;">&nbsp;I.E.S.</span><span class="stl_59 stl_08" style="word-spacing:0.03em;">&nbsp;Pacaje &nbsp;</span></div>
					<div class="stl_01" style="top: 30.9726em; left:13.0887em;"><span class="stl_89 stl_16">Sensac<span class="stl_08">ión &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.5226em; left:8.5933em;"><span class="stl_89">DS &nbsp;</span></div>
					<div class="stl_01" style="top: 31.5226em; left:19.5273em;"><span class="stl_89 stl_16">Escal<span class="stl_08">a &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.5226em; left:23.9117em;"><span class="stl_89 stl_16">-2D<span class="stl_08">S &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.5226em; left:28.1202em;"><span class="stl_89 stl_16">-1D<span class="stl_08">S &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.5226em; left:32.1342em;"><span class="stl_89 stl_08">Media &nbsp;</span></div>
					<div class="stl_01" style="top: 31.5226em; left:36.4481em;"><span class="stl_89 stl_16">+1D<span class="stl_08">S &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.5226em; left:40.3146em;"><span class="stl_89 stl_16">.+2D<span class="stl_08">S &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.0726em; left:13.5397em;"><span class="stl_89 stl_08">térmi<span class="stl_16">ca &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.3871em; left:12.2875em;"><span class="stl_15 stl_08" style="word-spacing:0.03em;">Ni calor ni frío &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7181em; left:12.843em;"><span class="stl_15" style="word-spacing:-0.02em;">Algo de frío &nbsp;</span></div>
					<div class="stl_01" style="top: 36.0491em; left:14.2162em;"><span class="stl_15 stl_23">Frí<span class="stl_08">o &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.3871em; left:8.96em;"><span class="stl_15">1</span></div>
					<div class="stl_01" style="top: 33.3871em; left:20.4587em;"><span class="stl_15">4</span></div>
					<div class="stl_01" style="top: 34.7181em; left:20.4596em;"><span class="stl_15">3</span></div>
					<div class="stl_01" style="top: 36.0491em; left:20.4596em;"><span class="stl_15">2</span></div>
					<div class="stl_01" style="top: 33.3871em; left:24.3233em;"><span class="stl_15">6,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7181em; left:24.0951em;"><span class="stl_15 stl_16">4,4<span class="stl_08">5 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.0491em; left:24.0951em;"><span class="stl_15 stl_16">1,3<span class="stl_08">4 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.3871em; left:28.5317em;"><span class="stl_15">ꢘ,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7181em; left:28.5327em;"><span class="stl_15">5,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 36.0491em; left:28.3035em;"><span class="stl_15 stl_16">2,8<span class="stl_08">6 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.3871em; left:32.7402em;"><span class="stl_15">8,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7181em; left:32.5119em;"><span class="stl_15 stl_16">6,ꢘ<span class="stl_08">5 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.0491em; left:32.5119em;"><span class="stl_15 stl_16">4,3<span class="stl_08">8 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.3871em; left:36.9486em;"><span class="stl_15">9,6 &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7181em; left:36.9495em;"><span class="stl_15">ꢘ,9 &nbsp;</span></div>
					<div class="stl_01" style="top: 36.0491em; left:36.9495em;"><span class="stl_15">5,9 &nbsp;</span></div>
					<div class="stl_01" style="top: 33.3871em; left:40.7051em;"><span class="stl_15 stl_16">10,<span class="stl_08">6 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.7181em; left:40.9352em;"><span class="stl_15">8,9 &nbsp;</span></div>
					<div class="stl_01" style="top: 36.0491em; left:40.9352em;"><span class="stl_15">6,9 &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7181em; left:8.388em;"><span class="stl_15">1</span></div>
					<div class="stl_01" style="top: 36.0491em; left:8.3889em;"><span class="stl_15">1</span></div>
					<div class="stl_01" style="top: 34.7181em; left:8.8463em;"><span class="stl_15">,15 &nbsp;</span></div>
					<div class="stl_01" style="top: 36.0491em; left:8.8472em;"><span class="stl_15">,52 &nbsp;</span></div>
					<div class="stl_01" style="top: 37.6936em; left:8.3889em;"><span class="stl_15">1</span></div>
					<div class="stl_01" style="top: 37.6936em; left:8.8472em;"><span class="stl_15">,ꢘ2 &nbsp;</span></div>
					<div class="stl_01" style="top: 37.6936em; left:12.9209em;"><span class="stl_15 stl_08" style="word-spacing:0.02em;">Mucho frío &nbsp;</span></div>
					<div class="stl_01" style="top: 37.6936em; left:20.4605em;"><span class="stl_15">1</span></div>
					<div class="stl_01" style="top: 37.6936em; left:24.096em;"><span class="stl_15 stl_16">0,6<span class="stl_08">9 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.6936em; left:28.3044em;"><span class="stl_15 stl_16">2,4<span class="stl_08">1 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.6936em; left:32.5128em;"><span class="stl_15 stl_16">4,1<span class="stl_08">3 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.6936em; left:36.7213em;"><span class="stl_15 stl_16">5,8<span class="stl_08">5 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.6936em; left:40.7069em;"><span class="stl_15 stl_16">6,8<span class="stl_08">5 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 40.3478em; left:8.2677em;"><span class="stl_54 stl_08" style="word-spacing:0.43em;">Por otro lado, se evidenció en el &nbsp;</span></div>
					<div class="stl_01" style="top: 41.6066em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.57em;">aula convencional una tendencia de &nbsp;</span></div>
					<div class="stl_01" style="top: 42.8654em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">convergencia de las líneas de regresión &nbsp;</span></div>
					<div class="stl_01" style="top: 44.1243em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.71em;">hacia la línea de regresión media &nbsp;</span></div>
					<div class="stl_01" style="top: 45.3831em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.09em;">conforme aumentó la sensación térmica &nbsp;</span></div>
					<div class="stl_01" style="top: 46.6419em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">percibida de frío a ni calor ni frío, lo &nbsp;</span></div>
					<div class="stl_01" style="top: 47.9008em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.06em;">que indica una mejor adaptación a estas &nbsp;</span></div>
					<div class="stl_01" style="top: 49.1596em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.43em;">condiciones de temperatura. Esto fue &nbsp;</span></div>
					<div class="stl_01" style="top: 50.4184em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">similar a lo mencionado por diferentes &nbsp;</span></div>
					<div class="stl_01" style="top: 51.6773em; left:7.0869em;"><span class="stl_54 stl_16" style="word-spacing:-0.03em;">autores como (Humphrey<span class="stl_08">s y Nicol, 2000 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 52.9361em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">y Nikolopoulou y Steemers, 2003). &nbsp;</span></div>
					<div class="stl_01" style="top: 40.3554em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">percibieron la mejora de la temperatura &nbsp;</span></div>
					<div class="stl_01" style="top: 41.6142em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.54em;">del aula tras el tratamiento (Figura &nbsp;</span></div>
					<div class="stl_01" style="top: 42.873em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.23em;">3). Por otro lado, se evidenció que las &nbsp;</span></div>
					<div class="stl_01" style="top: 44.1319em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.36em;">líneas de regresión fueron ligeramente &nbsp;</span></div>
					<div class="stl_01" style="top: 45.3907em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.42em;">convergentes con respecto a línea de &nbsp;</span></div>
					<div class="stl_01" style="top: 46.6495em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">regresión media conforme se incrementó &nbsp;</span></div>
					<div class="stl_01" style="top: 47.9083em; left:26.4569em;"><span class="stl_54 stl_48">lasensacióntérmicaacalo<span class="stl_56">rlocualpermite &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.1672em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">aﬁrmar que existe una adaptación a estas &nbsp;</span></div>
					<div class="stl_01" style="top: 50.426em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">condiciones y coincide</span><span class="stl_54 stl_08" style="word-spacing:0.45em;">&nbsp;con</span><span class="stl_54 stl_08" style="word-spacing:0.11em;">&nbsp;lo</span><span class="stl_54 stl_08" style="word-spacing:0.16em;">&nbsp;señalado &nbsp;</span></div>
					<div class="stl_01" style="top: 51.6848em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">por Nikolopoulou y Steemers, 2003. &nbsp;</span></div>
					<div class="stl_01" style="top: 54.2014em; left:27.6377em;"><span class="stl_54 stl_08" style="word-spacing:0.78em;">Del mismo modo, en el aula &nbsp;</span></div>
					<div class="stl_01" style="top: 55.4603em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.28em;">modiﬁcada, la sensación térmica de ni &nbsp;</span></div>
					<div class="stl_01" style="top: 56.7191em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.43em;">calor ni frío presentó una dispersión &nbsp;</span></div>
					<div class="stl_01" style="top: 57.9779em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.85em;">considerable con relación a otros &nbsp;</span></div>
					<div class="stl_01" style="top: 59.2368em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.67em;">rangos de sensaciones térmicas por &nbsp;</span></div>
					<div class="stl_01" style="top: 60.4956em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.38em;">lo que se inﬁere un menor nivel de &nbsp;</span></div>
					<div class="stl_01" style="top: 61.7544em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.5em;">adaptación de los sujetos estudiados. &nbsp;</span></div>
					<div class="stl_01" style="top: 55.4527em; left:8.2677em;"><span class="stl_54 stl_08" style="word-spacing:0.38em;">El aula modiﬁcada con tecnologías &nbsp;</span></div>
					<div class="stl_01" style="top: 56.7115em; left:7.0869em;"><span class="stl_54 stl_16" style="word-spacing:0.32em;">bioclimáticas no presentó valora<span class="stl_08">ciones &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.9704em; left:7.0869em;"><span class="stl_54 stl_16" style="word-spacing:-0.04em;">para el rango de mucho cal<span class="stl_08">or. Así mismo, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.2292em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.38em;">no se registraron valoraciones para la &nbsp;</span></div>
					<div class="stl_01" style="top: 60.488em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.1em;">sensación térmica de frío y mucho frío, &nbsp;</span></div>
					<div class="stl_01" style="top: 61.7469em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">esto debido a que los sujetos de estudio &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.0866em;"><span class="stl_22">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.3367em;"><span class="stl_22 stl_23" style="word-spacing:0.05em;">ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:31.9244em;z-index:13; "><span class="stl_22 stl_23" style="word-spacing:0.02em;">| Campus |</span><span class="stl_22 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_22 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_22 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:24.6644em;"><span class="stl_52 stl_08">265 &nbsp;</span></div>
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rKxz/GTF+zOPq8bGTIAamLIkNTNYmP9vaddVdoJwnEYU5xfMfGk6rMu3pMOO+Hi9O09P2x5PDaIF668tDiBu/nY5nuvSguuXtnyvBgoovh4xz8eg00MIRMfT4sXp4c+sS697eQd+xwqFB9bfIzxsY5/PIaX9zVeiy9ddvvYY0tvPjut/E7750dMVnze8brn1sooBq53rb18n8+x2xkyAGpiyFAv9swzT6vkcq9zL7T83BvTlbe0f8Jy2cUeg0N3fCg9/GQHQ8+WC0fOzcitTaM4TCo+ltxaJ8VAdNwZ14zt6emnDBkANVm/fn32C3GvZcjor5566imV2NNP9+aQEYfqxCE7ubVulDs0adrF/TDiErYd3hejlI9lkmJPycaLvptdm+3FkDE4uC4NDw+n0W+DAFTBngz1YrkNZbVfLw4ZcXjShz573b6HGXWxRdevTxvv2ppdm3KxByP2ZOTWptGSoTPTwG1fza51UnGo1uAVPfW615k9GQA1MWSoF8ttKKv9em3IiOP143Cd3M3oulUMFzFk5Nam3IbTinMxsmvTaPsDQy1XkyqzGOwOdA+O2ZwhA6Amhgz1YrkNZbVfrw0Zvbahu/OR24tzH+IQpdz6lNp9y8hhUuPu6t1O8THM2fq+dOe/lH+eykU3fD+tPf+m7Fq/ZMgAqIkhQ71YbkNZ7ddLQ8Y5224ryq11ozjBO8596GijPgaLQw9NaecN+fVptPjG09OGO7Zk1zop9h7F1aTavdnhbMmQAVATQ4Z6sdyGstqvV4aM6/b8MB1/Vucb4mUWl6qNS9bm1qbc0qUprVyRX5tGVR4mFXswYk9Gbq2fMmQA1MSQoV4st6Gs9uuFISPOv4ifpMe9IHLr3ShOrI4TrHNrU277tpTmzcuvTaMqD5PqxeGuWxkyAGpiyFAvlttQVvt1e8iIKxnFeRjjb3jX7eIeFLHXoKPzMB5+KKU5czq+XG1U1WFS8drH1aR66ST7bmbIAKiJIUO9WG5DWe3X7SEj7oUR98TIrXWj+/Y+VJyHEb/m1qfcggUpbT4/vzaNqjxMKu6HMf4O4v2eIQOgJoYM9WK5DWW1XzeHjF68olFs0MeGfW5tym38bEqLFuXXplGVh0nFHb3jELXcWr9myACoiSFDvVhuQ1nt160h4+4HHis2cnvpxm/Ldm8qyq1NuTvvGDlMqsPL1UZVHSYVxWsfg0ZurV8zZADUxJChXiy3oaz268aQEYNFbOTGoJFb70alHJYUg0Wc6H3Vlfn1aVTlYVJxeFocppZb6+cMGQA1Wb++wzvc1pQho7/KbSir/boxZCw/98Z05S3lHwLUbnE4UpyHEffFyK1PuWXLRsqtTaNS7s8xSXGSd5zs3Ut7kHqlGDIGB9el4eHhNPptEIAq2JOhXiy3oaz2q3vI6LWfosd5D7HHIK4olVufcrH3Im66l1ubZouuX5823rU1u9ZpcbnauGxtbq3fsycDoCaGDPViuQ1ltV+dQ0ZcpjYuV9tLP0WPe2HEPTFya1MuLlc7d+7I+Ri59Wm05f7r0/wrl2fXOu3SoXvTqvM6PKl9FmfIAKiJIUO9WG5DWe1X15Dx0GN703FnXNNT92SIu3nHXb1za9MqriQVV5TKrU2jOEwqribV8eVzM8XrH+fBxK+5dRkyAGpjyFAvlttQVvvVNWTEHoxddzyYXetGux+9Jx2640Odn4dR0uVqoyoPk4pLBcclg3NrGsmQAVATQ4Z6sdyGstqvjiHjnG23FeXWulGchxEnVsegkVufcnF4VBwmFYdL5danUZWHScVwF0Nebk3PZsgAqIkhQ71YbkNZ7Vf1kBEnGcfJxrm1blXaHoO4XO32bfm1aVTlYVK9eLngXs2QAVATQ4Z6sdyGstqvyiEjzr+IDdwf730yu96NYriIISO3Nq1KulxtVOVhUhsv+m760mW3Z9fUmiEDoCaGDPViuQ1ltV9VQ0b8BD0O0YkrSuXWu1FcpjYuVxuHS+XWp1xcrjb2YpRwV+8qD5OKO3rHyfbuiTG1DBkANTFkqBfLbSir/aoaMuJeGHFPjNxaNyrtBncxWMR5GLtvya9PoyoPk4piwOilIa/XM2QA1MSQoV4st6Gs9qtiyIirGMXVjHJr3SouVRuXrM2tTauSLlcbVXmYVK/d9HAmZMgAqIkhQ71YbkNZ7Vf2kBEnGMd5GL10iE7cbC9uupdbm1abz09pwYL82jQr7R4dmeJeGIvWXO4wqWlmyACoyfr1JZwcWUOGjP4qt6Gs9itzyOjFKxltf2CoOOeh4/Mw7rt35DCp+DW3Po3i8Kg4dKuqw6SWn3tjuvKWDg8L68NiyBgcXJeGh4fT6LdBAKpgT4Z6sdgoVrnlXud26rWN21I35ku6XG208No1adM9l2XXOu3SoXvTqvOGsmvaf/ZkANTEkCFpqvXiOQBxJanYk5Fbm1YDa1NasiS/Ns1iuIghI7fWaXGp4GMHrygOl8qta/8ZMgBqYsiQNJXiCkZxudpeOgdg2e5NRbm1abXzhpQOPbSUy9VWfZjUKRfckr7+7buzazpwhgyAmhgyJB2o+Kl5XCo1bryXW+9Gpd17osTL1UZVHia1644Hi0Evt6apZcgAqIkhQ9KBig3b2MDNrXWjuA9G7C2Ie1Dk1qdVHCIVh0rl1qZZlYdJ9eIJ9zMxQwZATQwZkvbXOdtuK8qtdaO4glSchxF39s6tT6stF6Y0f35+bZpVfZhUr/09zNQMGQA1MWRImqzr9vwwHX/WDdm1bhX3woh7YuTWplWJl6uNqjxMqhfvSzJTM2QA1MSQISlXnH8RG7ZxNaPcejcq9eZ2ccO9uPFebm2aVXmYVBTnw8SJ97k1TS9DBkBNDBmSJhY/MY/zMHppw3b3o/cUhyN1fMO9aMNpKS1enF+bZlUfJhVXkoorSuXWNP0MGQA1MWRImljcCyPuiZFb60YxWMSGfAwaufVpFVeRisOkSrhcbRR7VmIPS26t0+KqXnFPjF7amzTTM2QA1MSQIWl8F93w/bT2/Juya91q0fXr08a7tmbXplUMFnFX76uuzK9Ps/iY4mPLrZVRr91dfTZkyACoyfr11X2DLDNDhlR9vXiCcakb8kuXprRyRX5tmsXhUXO2vq+cy+hmiuEihozcmtovhozBwXVpeHg4jX4bBKAKAwMDj+e+EPdahgxpet33g/vTE09M/fyFKu/DcNed7R3mFJepjcvVTus8jDiZe+HCkT0WcQ+MO+8YeXz7tpHHJj5/mn331tuLX+NGgHFDwInrZRSHR8VhUrd+9+702KPVDDH9WgwZq1evfmRoaGjO6LdBAKrgcClp9nX5tqvTvLlHp4WvXzzljdT9HZpz9e5/Sm9esT29/RM70qrzdmWf0yyGleVf2JmWfOqaYmP5+ONWFR/LqZ/4bPrkBbvTu9Zentb+w03Fr3HOwe33/nNauPLStPHiPcWvX7vm7uL9xB6COA/j2vu+l9528o70ua179vmz9in2UjznOa0997kpXbYjPXbIr6fF//v84s8b/9/E5xZ/bvw6/vEoPpcPnnltUfx+ybtPKD6Xv1l78tjelXg9jl1f7nkTcaL3ujO+PvZ3+OCPqjmpvB9zuBRATQwZ0uwq9mAc9rK3FRuoUWzk5543vjjJO072zq3FRv9bVl2ajjjx4vT6Ey5OR554ydgAMfG58djffPrb6U9P2paOXr41HfOX68c+juiI934mHfGRrekNyy5Ohzd+XbhqezpmxbbifR+2LB6/qPHYpcUwEidUn37ztvT21Tsa61sbQ86lxfCy30O5Djpo3yGj0aP/8T+l9W85ofhz4s+8bPi+4vnxuf1ZY4CJx9/cGDTOv+J7Y+8rBqB3r/tWOqrxeURv/PPVLZ/L9m99uxg+4nONz+ldA5cXl/0d+1jaLK7otXjFBem1v//msT/r3W/+wLT2SjV7+umn01NPPaXRnnnmaUMGQF16eciIbwYnnXRS0YoVK9KePfmNIEkjxYboe96xtNgwfdUfvS694ncXFL//8jkXZJ8fxUZtXK42t/Eel09948e2NQaLrWO9oTFoHP6Ri4o9EROfH4/FBnk877AlX0jzXnxM8ee/+qXzi19f8XsL0+EfOn9kYPlwDC0Xtb7vxvBxWGPQ+J0Na9Oh561KCz9+aePxGGxG1o8+6ZJiw37inzvWJEPGD37xV8feRxSDwSkX3NwYcLa3PB6f65cuu70YlmLPTQwP8fgb/uqs4uMf/7m8+g/fno78+wvG/tsYhGJPTyd7NOLv4P2n7Ehv/JNjR/6Ml782vfIlhxe/n8qwODFDRmuGDIAa2ZMhzZ7OWH/O2Mbwq/7gDY2N+iPG3r556NZ9nh8/rY8bvU32E/jiEqrrryj2OhQb0o1fYzCIjf/mYU3ja+4ZOHLZN9Mr/3DRyJ/dGHSaG+bRK1/2541B4uLRgaIxQHxkZIgo9nA0Bpg/XPO59CvnLkm77nqg2HMRg8XIhvzF6a0nX5Y9rGms3OFS/+bfpBP+duPYwBBD0P889cr0/R89ts/nNn5vRByeFXtVjvjfFzRex7eMfS4xvDU/lz95/XGjH9vWxsByafrUhfu+xtPpnG23pbe88e/G3n/8Wc0hI9q44YvZ/26yDBmtGTIAamTIkGZPH3zvR8c2SCd2yTcu2+f5sQdj1x0P7vP4+OIn8+8//epiQzoOafqzj+9/Qz/W3vSRkfMJcr3ixcekBR+9JL1pxfa0/h9vKfZMHN14++iPbkuvW3lBev6Xjk1D/3Tv2Psb2Bx7HC4tDpuaeD5Fti0XjtxoL07yfsELUjr/H4rBIQaK+HOa51fEc5ufWzweg8fEvRAxNB3zv76S/TyiI16xqBh8YhiJPSDj/9vpFifc/+WarS2HSU0szgnJ/beTZchozZABUCNDhjR7ipO8d147vE+5vRjxU/No4uO5YqN840V70uar7prShn485/yLbtzn4/jm1mvTVy4eKjb6L7zu2StOxfuODfw5F3wgbfnBzpb3FcUG/LTPd1i2bKTRt+P9x5/T8pxGzc8td7hYFEPT1y7ZlV77uQ+mT120ueXziROy43PN7dWZbs2BL86pGf9njG+6V5oyZLRmyACokSFD6r+u2/PDdPxZN2TXutWy3ZuKcmvTLm62d+ih+bU2qvqme3HuS1xRKrfWSYaM1gwZADUyZEj9VewRiPthTDw0qJvF/SbivhO5tWkXd/WeM+fZ+2N02J3/cn9xKd2qbrpXnPcyWO4lcJsZMlozZADUyJAh9U9xSFAclhNXlMqtd6PSN+IXLUpp42fza20UNwPc/sBQdq2MVp03lC4devYclDIzZLRmyACokSFD6p/iXhhxT4zcWjeKO3nHRnzc2Tu3Pu02nTtyt+/cWhttuGNLWnzj6dm1Mqr6sDVDRmuGDIAarV9f3XHGZWbIkDrrohu+n9aef1N2rVstGTozDdz21ezatIvDo+bOTenhcu6OHXtY5mx9XzEI5dY7LfYqLVozctfz3HoZGTJaaw4Zg4Pr0vDwcBr9NghAFQYGBh7PfXNqp8WLF8cX7ZauihMwM8+dboYMqf3i8qhxHsZkV1DqRpvvvaq4q3dura3ikrXbt+XX2qjqw6Tq2KtkyGitOWSsXr36kaGhoTmN71EAVKXMw6We+9znpt27b0lz585NDz/8UPHr3jgJM/Pc6WbIkNorBosYMGLQyK13o92P3lOch1HaXoK4Cd/Spfm1Nqr6MKk4JyZugphbKzNDRmsOlwKoUZlDxiGHHJLuu+/eNH/+/LRkyZJ00EEHpe0l/WTRkCG11/Jzb0xX3nJ/dq0bxWARA0YMGrn1aRd7S2MvRkk/0KjjMKkYMKZ0Y8EOM2S0ZsgAqFGZQ8aWLRcWh0ft3HlD43v+vOLwKXsypO4Vh+PEYTm5tW4V95uI+07k1qZdfH2J8zB2l3ePiaoPk4obC2686LvZtbIzZLRmyACoUZlDxubN54+dgxGHTQ0MrN3nOe1myJCmVxySE5er7aXzMEq/qd3ixSltOC2/1kZVHyYV9yiJe2LU9XdiyGjNkAFQozKHjDg8KoaL5tsHH3ywE7+lLhRXLIpDcmKjNrfejeIytbGXoLTDkDafn9KCBfm1Nqr6MKkohr5ddzyYXasiQ0ZrhgyAGpV9TsbChQuL8zA2bvxscSJ4HDqVe+50M2RIU6/ujdkDFTfai/MwYkM+tz7t7rt35DCp+DW33kZVHybVjUsIGzJaM2QA1KjMISP2WsS5GI13W+zVWLZsWfZ57WTIkKbWOdtuK8qtdau4VG1csja31lbz56e05cL8WhvFvTrinh25tTKKPUtxha8q74mRy5DRmiEDoEZlDhlVZsiQDlzVd5Bup9I34ONcryVL8mttVPrldDOtOm8oXTpU3l6XqWbIaM2QAVCjMoaM2GsRJ33H4VKNd9mSS9hK9RTnX8RPy3+898nsejeKw4/mX7m8vA34OOcrDpMq6ap10aE7PlScL5JbK6NuDn6GjNYMGQA1KmPIiMOk4uZ7ubWyMmRIkxdXK4rzMOKKUrn1bnTf3oeKPQTxa2592lVwudqV3/lKWnrz2dm1Moq/l7iaVLdOwDdktGbIAKjR4ODg07lvTu0UezMWLFhQnJfRbPzVpjrJkCFNXtwLI+6JkVvrVqWfSB2HSJV4Wew6DpOK+2HEfTFya3VkyGitOWQMDAz8ZHh41zWj3wYBqELji+2/5r45tVMcNhVXl4oTvpvFHcBzz51uhgwpXzeuWnSglu3eVJRba6s47HLevPxam1V9mFTc0TsOX8ut1ZUho7XmkLFmzZofDw8Pv2P02yAAVSjzxO+5c+emTZvOza51miFD2re7H3is2JDtpRvubbn/+uI8jNxaW1VwudqqD5OK4u8lBo3cWl0ZMlpzuBRAjcocMpYsWbLPid9uxidVUwwWsSEbg0ZuvRvFfTDiEKS4L0Zuva3ihntx473cWhvVcZhUHCIVh0rl1urMkNGaIQOgRmUOGXHzvYGBtcUVpZrtLekqMIYMqbXl596YrrylpJvblVBstMd5GKUegrTxsyktWpRfa7OqD5OKk7zjZO9e2LtkyGjNkAFQozKHjMWLFxd7MwwZUrXFSd5xsndurVvFvTDinhi5tbaq4HK1dRwmFZerjcvW5tbqzpDRmiEDoEZlDhm5+2Q4XEoqt7hMbVyutpfOw9h0z2Vp4bVrsmttFYNFnOhd0tePqI7DpOKGe3HjvdxaNzJktGbIAKhRmUNGWVeSymXIkJ5JDz22Nx13xjVdu+9Crko23pcuTWnlivxaG8XHFodJ7XykusvJxt9NnCMTv+bWu5EhozVDBkCNyj4nY8uWC7NrnWbIkJ4p9mDsuuPB7Fo3io33GDBi0Mitt9X28i9XW/oldTPFZYTjcsK5tW5lyGjNkAFQozKHjPnz56eDDz645T4Zd955R/a5082QoX7vnG23FeXWutWi69enjXdtza611cMPjZyHUdLXjSj2XsRejCoPk4rBLwbA3Fo3M2S0ZsgAqFGZQ0ZcWWr8gGHIkMopTiSOE4pza91qwx1b0uIbT8+utd3ChSmVeK+dOg6TinNj4mpSvXQIWzNDRmuGDIAalTlkxJWkNmw4rSjejqtLTXxOuxky1K/Fxmsc6//jvU9m17tRXAI2Lldb6t6BCi5XW8dhUnE/jLgvRm6t2xkyWjNkANRocHDw6dw3p3aKw6Xirt9xbka8Hb/fubOcn74aMtSPxU/J4zCcuKJUbr0bxY324jyMuPFebr2tYo9nHCYVh0vl1tuojsOk4o7ecSJ+L13pa3yGjNaaQ8bAwMBPhod3XTP6bRCAKjS+2P5r7ptTOx100EHF3oy4lG28PW/evNL2Zhgy1I/FvTDinhi5tW614OqVafO9V2XX2u7QQ0u9XG0dh0lFMWD00gCYKzasNVK8HjFkrFmz5sfDw8PvGP02CEAVyj7xO4phY9GiRcUejbIua2vIUL8VVyqKKxbl1rpV3GwvbrqXW2u7ZctGyq21WR2HSfXiDRF14BwuBVCTMoeMGCji5O8FCxakpUuXlnaoVGTIUD919wOPFedh9NJhONsfGCrOw8ittV3svYjL1ZZ4V+86DpOKe2EsWnN5zx4mpckzZADUpOyrS8XhUs23V65ckR4u6RhrQ4b6pdhwjQEjBo3ceje6b+9DxXkY8Wtuva3ia8WcOaVerrauw6TiSl9xxa/cmno7QwZATcoYMmKwiMvVxmFSS5YsKX4fezLicCnnZEjTa/m5N6YrbynxpOoSij0YsScjt9Z2cSWpuKJUbq3N6jhM6tKhe9Oq80p+LVRbhgyAmpQxZMRhUnGSdwwVhx56aPH7aOHChS17NjrJkKF+qBeP869kwz3uhRH3xMittVlcVjf2YuTWyiouIxz3xIjDpXLr6v0MGQA1KftwqbIOj5qYIUOzvbhKUVyutpeO84+rSMXVpHJrbRcXg4jDpEr8WhGHScXhXLsfvSe7XlanXHBL+vq3786uaWZkyACoSZlDRpUZMjSbi5+Mx+VQe+mu0XEfjNhwj/ti5NbbLk70LvFGndHSm89OK7/zlexaWe2648FiCMytaeZkyACoiSFD6n6x8Robsff94P70xBPVXRXpQN115z3Fnx97BuI8jDgEKfe8tlu5IqWlS/NrzeJE8CVLRoaROKRq8/n5541Wx2FSvXgyvtrLkAFQkzKHjM2NjYG4T0bznIxo9+5bss+dboYMzfRiL0VuT8U5224r2nntcJo39+i08PWL02OPlrMxG+cQxPCSW5vYV7+8pfjz3/3mD6T3X//p4p4Y49fj/cQdruN9jn98fM3PMYrntqzHJa3jpnt7H0+b/8830uYr7hpba36Mt158dUq/8AspPec5Lf3oPUuKDf143vg/v3mY1NnX3Zh++MjI+V+PNdY3bb9t7DnR/l6DGKo2bvhiunxb48+esHbVVVem6/fcmwY2Dxd/RxPXp9vNQ7cWf1ZZf7/7q9cuHtArGTIAalLmkBFXl4qTvePqUs3cjE96ptjgXvjxS4vG3yE6LoMal0N98EcPpaNe/a5iIz86/rhVLf99O8WG/rHrryj+zK9ds//zCGLj97W//+axP3/+sX/Zsr78CzvT0R+9JB1x4tb0tk/syP5Ev/k5HrNie/Gct558Wbp69z+NrMcFIObOTWn3Lemmux5szA3PSW9YdnFa+aWh9MkLdqc3Nf6bt568I/2fP3rjPgNG9ORP/0x6y6rG69coPqfmsBaHSb3p658q3ld08c4fpCOXX1L8/u/Puq4YSJZ86pri/X/qwvxemdjoj8/5Nb//pvTdW1svffvL/+FX0yvff0563QkXpUt2dva1LP6Oj371nxd/1vKla7PPKaMYxj581vXF38Oq83Zln9PPGTIAajI4OPh07gtxO8Wei9ibkVtrp5/85Ml0xRXfSjt27Eif/OQnDRmakV02fF9j43h7OrKxgR7FxvLWxsZwbCjHITjFhvC7Tyg2Pl/1R69Lr/jdBcXvv3zOBdn3N5Vig/9day9PR3xk5M+MjfPJNrLHb/y+5o9fk+aN/vlf+OxXxjbSjzzxkvT6Ey4u3tcRJ16c3tIYJsbvHWh+joc3/rzYwI/nxHPfvHJ0wFm8OKUNp6UdQ/cVz2l86SnWD2s89/CPXFz8Gl3wB3+aHTKeaAwZ8X6LP7/x38fn9pXv3JB+9hW/kX7nyL8rHj+88WfGMND8nA9bFs+9JB29fOTtN6/cXgxL4z/3GCrGD1exF6d5uNr6r96cnnfQL6dXvP/s4n3Gn3/WxXta/vvpFINF88+JLvnGZdnndVL8fb3/9KvTUaOf85+etC2d/OWh9JOnnkpPP/10n9Z6IYUYMgYGBn4yPLzrmpHvggBUYt26dU+O/wLcSXGoVONdthSHG+SeO5Xim0EMGNEpp5yS9uzprUt7SgcqNvpiQy/2AMRGXxS/P+qj29LffubaYq9G/CT9f/y3V6WX/vfD06v+4A3pFb93RLERGhu/E3+yPtXe1xheYqO9+WdGb2psZE/cAxEb1O95x9Liz3v1S+enIxe9ML3+qJekl//2kemnfur/Sied8rX0xo9tS6/7cOv7ikHhbSfvKH5qPv5zfP2HLyrWnn3uxelj7/x4euq1f1L8eQuWX1J8XPG1ofmc1zWGlzeMDjDv/auN6cfP/dl9howvvPztY8+PXv+Rb6Tnf+nY9Mu/Oy+9aMHIkBHv4/AJn/PEjyf2aIwfjpqf+2te8eqx1z3+PuLQq9c3PucYMl751+cU/218foc1BqI4HKv530+1a664vnjfMUC+9jWvKH4fg10MeLnnt9vGi/Y0XuNnP99o2dk3pKcaQ0a/9swzra9RfF9Zs2bNv+7atev4xv+HAFSlzMOlYqCIm++Nz30y1O/FHou3f2JH8dPw6J1rLkur/+Gm4p4YsR57MQ7697+U5v6XlxUbn+Pb8tVL9nl/U6n1J9oXtx66NK7YWzLxz2zW+PKQDnvZ24o9IMd8bHuxJyP2UCxobLjGIUvj7xXR/Bxjr0Rs7Befa+N571u2OT3xm/995LK1jefFxnsMWL94yO8UH9cblm0tNopj8GjuqXjP352bLjjyf6abf31u2vJ7h6dlb1uR3tAYFuK58d/E5/Q/vvDxdOLN56XXHfnmYk9GfFxHNP7s+Bibg0a8z0WN1/qYFduKt8f2qox+zLEnIfd5x3AX50xs2/WD9Cu/OS/9yd+eN7YnIw71av730+kdR/1V9s86Y/052ed30sDmm9ObV1xafM6xB2vLdXdnN777pdyQ4XApgBqUOWTEQLFhw2nFuRhl3zPDkKGZXGz0x4Z5FPdZGH/H6Nig/R8v/r306dM/W5z8Pb7x72O6xV6GD555bfqzk3fsexL2aHGy82Eve3t2A7jx5SF98L0fLZ4XG+dHffSSYoP9bz797eLzmfi+mp/j/zc48nm+a+Dy9MSrXpPSlgtbnhd7AmLvSGy07xi6rzjU6k2NIebEc24ofo1zNOJ5MRTFYHD8568vzvVYOvq5vO3z/5h+/9IPFs9ZtGhROmn1qcUehtibEkPMO1dfVgw6zUObinM+Gu934pAV56E0DxMbX+zdiL+TuPP6PzYGwThULGqeWN5Oq044ZZ8/J173dofIA/W5rXvSGxuvR/y9PfPM09mN737JkAHQJWUOGXG41CGHHFKcmzF37tzi9/ZkSCPFRvh3vv9IcR5GDADj1+LfTOz5G/9YWR3o7tRxCdi4XG1cqWn8440vDy1vx96KeF8TP/bxxecYxXOe+MTqkUvRZp4X3Xn/s4NP80Tu5q/Nmh978/H7Hnk0e9O9eF/jD2Ma/76jie/3QMWVmWLIiN/HcNHJgNGtmq+dIaP1dTFkANSkzCHjuc99bssla+fMmVPahpMhQzO92PCe7F4LSxob4zvjEq8THq+6uNFebLTHjfdy620XXwfialKT/JCh3a8Li288PW24Y0t2rayKPTKDI4eDxSGgZf2gpFsZMlpfD0MGQE3KHDJi70UcvhAbEHHYVAwdd8aNtTLPnW6GDM304hCpS4fKuaRzWS24emXafO9V2bW2i43yuB/Gfoamxpee7OP7a/sDQ8Uel9xamZ1ywS3FIW3x+9gbW9bXsG5lyGh9PQwZADUpc8iIn8QuWLCgGC5i4Ni48bPZ57WTIUMzuTjJ+1MX9tbV0eJme0uGzsyudVQcIjWw//tANL70ZB+frDiUa87W9+2zxyV+qFHm15m42tdxZ1wz9rYhY+ZnyADokjKGjOY34RgyYi/G+CY+t90MGZqpxYbrhz573X7PZYjDDMu6ceVUmspegcaXh+zj+y3+zc+bl18b13Tf92SHSZU5ZOQOZzNkzPwMGQBdUsaQEXf6jpvwxTfkxrtsqaxBw5ChmVgc3x8brgc68bjsn8jvr/v2PlSchxG/5tabxb/f3OOTFleTmzNn7HK1+ytOdM89nmt/A1GZr9s5224rGv/YwoULax3+qsiQ0fp6GDIAalLmnowqM2RoJhZ7MMbf/G2y6hwyYoM9Ntxza+NrfHnIPj5pCxakVOId/6PJDpNqVtbrFnsvclf9mg0ZMlpfD0MGQE3KPCcjzsfYMnpN/PjpX+zZKOungIYMzbRyPxmfrLqGjGW7NxXl1ibW+PKQfTxbfOyNzyG71kF1XE0qmuowOBMzZLS+HoYMgJoMDg4+Pf4LcCfFCd/jL8N58MEHO1xKfVlssMaGa24t18qVK8YG9KqKq0jF1aRyax0VezLjMKlpXOp1KpeGretqUnElqbiiVG7NJWxnfrkhY2Bg4CfDw7uuGf02CEAV1q1b9+T4L8CdFMcvx96L5s344lwNezLUb8X5F3HoTZyPkVvvRnG4UZyHEffFyK23XWyAx/kVjY3x7PokHeiE6gMdJlVWcS+MuCfGZH9XTvye+eWGjDVr1vzrrl27jh/9NghAFco8XCqKQz6WLVtWVOY3Z0OGZkJxTH/swYgrSuXWu1FssMcegbizd269oxr/zotya/vpQBvvUz1MqtPDzA507xJDxszP4VIAXVLmkBF7LZoDRjN7MtRPxb0w4p4YubX9VeUlbONeGHFPjNza/mp8ecg+PtYUL1eba38b79M5TKqTIePKW+5Py8+9MbvWzJAx8zNkAHRJmUPGoYceWhwmFedmxO/jnIyyvkEbMtTrxU/E4yfjubUDVdWJ35vuuSwtvHZNdu1ANb48ZB8visvVNv6tF+dj5NYP0GSXho3DueIwqQNdXrdZu69b7HFatOby4nCp3Hozl7Cd+RkyALqkzCGj8e6KX2PAiJMl49f4Ce3E57WTIUO9XKeXQK1iyNj96D3FeRhxuFRu/UA1/z1na3y8xRWlcmsdtOj69WnjXVuza7nafd3a3eM0EzNktL4ehgyAmpS9JyNuyrdkyZLiMIPGuzdkaNaXu1P0dCt7yIjBIgaMGDRy61Mp/v3mHq/qcrVb7r8+zb9yeXatzOJ8mePOuCa7NhszZLS+HoYMgJqUfU5G7MGIPvnJU0sbMCJDhnq1A508PJXKvoTtdPcITLk4PCoOk4rDpXLrU2zipWGne5hUu8VAGAPG7ff+c3Z9YnFJ7oc7/Fy7nSGj9fUwZADUpMwhI/ZexGCxdOnS4qegcU6GE781m4tDbuLQm9xat4qrMsXVmXJrHRcnepdw75uJJ1RXNhRN6EuX3Z42XvTd7FquuBx3Wff66VaGjNbXw5ABUJMyh4w44Tt+Gtu8Kd/8+fPdjE+ztjjsJi5X2+55GFUUl6mNKzO1ex7GfotL1Ua5tWk2fsjo5DCp5lXscmsTa+e8GUPGzM+QAdAlZQ4ZcchH410W52TEoRDNPRu55043Q4Z6qbh5W2ywxo33cuvTLf6ddLrXLw45ivMwyrqBXfxbHns7brYXezHGHeLUSc0ho9PDpKYzZMRAGHdiz61NliFj5mfIAOiSMoeMKjNkqJdqZ4N1f5Vx4veCq1emzfdelV1rp8aXh5Hfx2AR52GUeI5V89KwnR4mNdUh46Ibvp/Wnn9Tdm1/xQ9MYq9sbm2mZMhofT0MGQA1Wbdu3RPjvwB30qZN5xY/+RtfWd+gDRnqlc7ZdltRbq3dOh0yVn7nK2npzWdn19qt8eVh5PdxJakSr3zVrIyrSU1lyIh7YcRepwPdE2O2ZshofT1iyFizZs2/DA8Pf2TkuyAAlWgMGU+N/wLcSXEuxuLFi4vDC5qVdWUWQ4Z6odh7EXsxcmud1MmQMZ07ZE+nxpeHlDafn9KCBdn1TqrralJRGVf/mskZMlpfjxgy1q5d++TQ0NAXR74LAlCJMg+XihO9N2w4LbvWaYYMdbs4/yJ+Ih7nY+TWO6ndS9jGRnqch1HJxnqcIzJnTseXq831hs/9TTpjT3mX7J2s6/b8MB1/Vvt7U13CdubncCmALil7yGi8y5bievi55043Q4a6WVyRKPZgxBWlcuvdKvZgxJ6M3FrHzSvncrUT23TPZeln/8PzWy5hW0Xxd3bs4BUdnZzvxO+ZnyEDoEvKHDJioBh/qFQ0/oZbnWTIUDeLe2HEPTFya90qzsGIczFyax03sDalJUvyax3U3PPyq//pBaUMGfs7J6OMvzNDxszPkAHQJWUOGfHNOPZmHHroocXbCxYscE6GZnxxPH8c159bK6vpXsI2riIVV5PKrXVcXKyh8W/44F/+5dJuptls4bVrij0ZE2/G126TDRlxR+84tG3i49PNkDHzM2QAdEmZQ0ZsOMQ5GXGn73i7zG/Qhgx1o3Zu4NZO0znxO+6DEXsD4uTp3HpHjbtcbVmDQLMYLmLIiN83L2E78TnTbbIhI/7OYtCY+Ph0cwnbmZ8hA6BLyhwyYriIn8jGxklsQMSvhgzN1GKwiI3VGDRy62U21SEj7uQd52HEnb1z6x0Xh0jFoVKN35c5ZFR1gnpuyPjSZbenjRd9t+Wxfs6Q0fp6GDIAalLmkBF7MeIyto13WxR7MpyToZlanZc+neqQsWTozDRw21ezax0XV7eaP3/s7TKHjOZhUrm1MouTvONk76r3PM2kDBmtr4chA6AmZQ4ZUQwVsfeirKtKNTNkqM7ihOE4cTi3VkVTuYRt3Bk77pCdW+u4OHQpDpMq+RyMaPxhUs2qujRsXK42LlubW2snl7Cd+RkyALqkjCEjBoq423f8Pr4pxwnfsRejkzsYT8yQobqKy9TG5Wp76afhux+9pzjcKA6Xyq13XOzBaOM+HQdqssOkqjih+qIbvp/Wnn9Tdq3dnPg98zNkAHRJGUPG+JvwzZ07N82ZMyctXbq0OHQqztGY+Px2MmSojuJGe3EeRif3Vii7GCxiQz0Gjdx6x8W/3cWL82sdNtlhUmVtvDfPyXjosb3F31v8mnteu82WIePpp/u51h8WGDIAarJu3bonxn8BbqcYMhY3NlJisGi8y7FDpZz4rZlW7MHYdceD2bUqi3MfJjv/IQ6RikOlcmsdFz8EiMOkMudOdXpORu4wqWZlDxmxByP2ZOSe00mzYchQazFkrFmz5l+Gh4c/MvJdEIBKNIaMp3JfiKdTDBUHHXRQseciBo14LDZO4rGyrrNvyFDVnbPttqLcWtU1N5YnPh4necfJ3hMfL6UYLOKeNpNcorWTIeNAV5Mq69Kw8Zot/usPFsNhbr3TZsMlbNVaDBlr1659cmho6Iuj3wYBqELZJ35XlSFDVRZ7L6raUJ1KuSEjLlMbl6ut7DyM+IHAyhX5tUadDBnzr1yettx/fXatzI7/8AnpxfP/vKcOb1Nv53ApgJoYMtTvxQZqHM8f52Pk1uto4pARN9qLPQFx473xzyutOARo3rz82mjtDhmVXgVrQnE/jLgvRm5NymXIAKiJIUP9XFxBKvZgxBWlcut1FVdiG381tgVXr0yb772q5TmlFZdknTOnksvVxuFRc7a+74B3Iy/j0rBxR+/jzrim0quAxYUryjrkU72RIQOgJoYM9XNxL4y4J0ZurVut/M5X0tKbz86ufffWEn5qv3BhSqOXnC67qR4mVcYJ1bH3KQaN3FpZTfUmiZo5GTIAamLIUL8Wd/OOu3rn1rrV9geGivMwcmtf/fKWNG/u0Wn50rXZ9SkVG8yNDefsWodN5zCpToeM5s0Sc+eylJkhY/ZlyACoiSFD/djdDzyWjljwwXTUq/883XXn5PefKPu+C5MV5z58+9Ybs1dkio/hwR89lF77+28uhozokm9cNunHNunHHOdXzJmTfnjXvSMnfMchU895TkoLFqS0+fx9np87JyPe9/jDk+I8lnh74mFSscdl57XDY8+bWCdDRnwMi9ZcngY/fmb6nTkvSR/84IeyzysjQ8bsy5ABUBNDhvqt2Cg+5i9Wj22wv+Oov0pPPLHvFZxWnbcrvXnlpenq3f+0z1rZxU/jD3nXy4s9GeMf/9o1d6c3nrQtveNtxxcf6ytevKD49fB5i9Kbln+z+BjHPz8OH/qzk3ekD555beu5CnG52saG/ZknnpWu+J1XjgwXE5twx++JQ0acIP/ONZelv/n0t4vhIt5+18Dl6X+eemV6zbdOHDtM6uahW8cGosu3XT3234+vk0vDHn/WDemCi64v3v8hB/9Gev1rjsw+r4xWNoaxLRXcCV3dy5ABUJNeHzK+//17iuHizDPPNGSolI476bxiA7XYaP+9I4pfV51wyth6bJx/+Kzr0582Nu6PPHFrsdEeG/vj30fZvfQ9R6VXve9NLY/FVZMWrro0vX7xp0c+1t9dkA7/s99Jr/qDNxRvv/boE4qPsTlQxDD01pMva3zMF6ejlm9N7z/96rErZj314RPSNw57d/H8J376Z/JDxoTDqMYPGTG8LPz4pemIxvs+uvG+37X28mLgOKLx+rxo/Snp/z3774uhI4a1ha9fPPb6Hvayt6X7flDeFbKah7gdf9yq4v3HkPHr//E3iz09uedLEzNkANSkl4eMH/3ogWIPRrR69eq0Z893ss+Tptrnv3Z9eu2hby02UF/5ksPTa/74NWMbxFu+eknxnI+eu7MYLsb3phXbK7sTeFxFas67X9VybsGF192Tjv5oY8hZ9s30ikPfVnx8MVz8yfyXtXzMb/irs9KC5Zekv/vMt4s9HuM/5sOWXZzed9pVKV11ZbrzP/9W43kjj//TQQfnh4zRG2k2aw4ZcWjZUfGxjHvfr/vwxcWAMf9jF6R//8V3pdd99OvF0LHi+PXFx/XKQ9+QXv3S+cXv3/OOpdk9RdMtBqZjB69I199wa/F+Y+hq/hmnfsIhTZpahgyAmjhcSv1SXKb2z//us8VGaa4l7z6heF78RP7Y9Vekwz8yskH95hWXpuVf2LnP+yujuA9GnIfxyc+c3nLsf3NvyuF/fXb2Y232JwtXprd/YkfxMX/ygt3Fno/4mI9ofOyxt+HOW+9Oae7cdO8NNxfPi8dXvOXE9OTEvRmNgWJ/l7Q9/4rvFYeOFe/7xIvTn35sWzqmMXj9P2f9dfqDtWc2/tzt6VOf/Xr2Y4w2bvhiy/tr5xK2a8+/KV10w/eLE98nvv84POuxR0fOBykzl7CdfRkyAGqybt26J3JfiHstQ4Y6KX4KXlzy9J4H0hc++5Vio3di4y8PG8+Pw41iQ/pzW/e0vK+yijt5x5Wk4s7eufXo5E3Xp8MWDaS3Hrs2feaTm8Y+1r/9XxvS69+6Kr175ZaxQ6KiOKwrDmuKISkGj+IQqNHhJZ737nXfanxO29KFF1yb0obTUoq9J3HSd5yzMfo+JisOx4phIoaV2Lux/LoL0q99/u/T21fvKA6n+vI5F+yz8d/sjPXntLyv6Z74Pf6O7Lkh47CXvb2SQ6ac+D37iiFjzZo1/zI8PPyR0W+DAFRhcHDw6dwX4l7LkKFOig3U6R7uFHsTrtvzw+xaGS0ZOjMN3PbV7Nr4rrwlf05DfGwtJ3ePFp9nMXjEvTDinhjj1uL5ndx4MIaJeN+xByauJnXL9380MsyMrjevKjW+OBF8/PuIpjNkxMccA2IMNs3Hmu/7xGUnpSMOO7KyczIMGbOvGDIGBgaeGhoa2jr6bRCAKjhcSrO9c7bdVpRb61YT7ykR5z5MvFxsR8X7mjt35O7eufUplLuEbbPYAzPxSljTaTpDxsaLvlucBJ9dawwAMQjk1srIkDH7crgUQE0MGZrNjT/Mplfa/eg9xXkYcbhU87HSbyrX2IhPHdzsLppsyNhwx5a0+MbT93l8Ok31Erax5+S4M67J7rGJqh4yXMJ29mXIAKiJIUOztTiMJw6zGX/OQreLwSIGjBg0xj9e6pARN9qbcKWodsoNGc3DpMYPSFUWA8b+Du+qesjQ7MuQAVATQ4ZmY/GT79iD0cn5B1UUh0jFoVITHy9tyLjqypG9GFM4kftA5YaMTg+Tmk5f//bd6ZQLbsmuSe1myACoiSFDs7FPXfidtPnK3vr/JU7yjpO9c2vxE/mOj/2PwSLOw9hdzYZ5GYdJNTvQJWwfemxvWrTm8kkPk6orl7CdfRkyAGpiyNBsq3lX6Nxat4rL1MZegEoPM4rDhio6Sbnsw6QOdOL38nNvnPSqWnXmxO/ZlyEDoCaGDM2m4jKncR5Gt38CPr6Hn3ysOA8jNtRz66UU97pYsCC/VkJlHya1vyFjOkNi1edkGDJmX4YMgJoYMjRbyt1PoRdacPXKtPneq7JrzeLch8kuF3vA4nCeOEyq5MN6moNAmYdJNZtsyIiT9I8dvKI4XGriWi5DhqabIQOgJoYMzZbip9/xU/DcWrda+Z2vpKU3n51dG19HJ37Hid4dXq42VwwCm75xfiVXk5rsErZxonec8D3x8cmqeshwCdvZlyEDoCaGDM2G4iTvONk7t9at4vCiOMwotzaxtoeMgbWpscWeX+uwGDLmrn97bVeTiiuBxSVrc2uTVfWQodmXIQOgJuvWrXsi94W41zJkaLJi4zQuV9tL52Hct/eh4jyM+DW3PrG2hoy4ilQcJlXC5Wpz/dpLfjP92ef+d3at7Hr1UDfNvmLIWLNmzb8MDw9/ZPTbIABVGBwcfDr3hbjXMmQoVxzDHxunceO93Hq3mu6J0vET+Wkd+1/x5WpzdyUvs4mXhj1n221F45/TC7mE7ewrhoyBgYGnhoaGto5+GwSgCg6X0kwu9mDsuuPB7Fq3inMw4lyM3FppxSFScahUbq2EDt3xoeKyu7m1Mhp/QnUvXhGsmRO/Z18OlwKoiSFDM7Ve/Ol3XEUqriaVWyutOMk7TvbOrZXQVE9W76TxG+9xHka7d2aP91HlORmGjNmXIQOgJoYMzcRi70Xsxcitdau4D0YcYhT3xcit7684JCcOzcmttVTR5WqbjT9Man/3sui05sZ7XEkqriiVe85UMmRouhkyAGpiyNBMK86/iMNr4nyM3Ho3KjbKLz++7UOMpryxHDfcixvv5dZKaPxhUlUOGXFp2C+f/9Xinhid/D1WPWS4hO3sy5ABUBNDhmZScdx+7MFo9/CaqloydGYauO2r2bWpNKWN5Q2npbR4cX6thCYeJlXlkBGVcV+TqocMzb4MGQA1MWRoJhX3woh7YuTWutXGu7amRdevz65NtQNuLFd8udrc1aSqHDKuvOX+tPzcG7NrUpUZMgBqYsjQTCl+6h0//c6tdauyLvUah+TEoTm5tWKwiBO9r7oyv15CVV9NanyxN+qoD52Tbr3te9n1XurOO+8oyq1pZmbIAKiJIUMzoV68zGkMFjFgxKCRWy+tpUtTmmwAKaE6riY1vjjR+9WHHVPsvcmt91Jt34ldPZshA6Amhgz1er16N+iF165Jm+65LLtWWhVfrnbnI7cXezE63RMz1eJcmrhkbRwaVsaQEYdzxWFdubUyah0ynm5Z08zMkAFQE0OGer0yThAuuzjJO072zq21U/YStg8/NHIeRkWH68RgEQNGDBq59bLPyYhhMQaM2+/95xk6ZGjqhdzj3c+QAVCTgYGBx3NfiHstQ0Z/Fid5x8neubVuFecuxOVqy/zpf/bE74ULU9p0butjJbZs96ai3FpU9pDxpctuTxsv+m7x+7IuDVv1kBF/L88OQ2Hf52hmFUPG6tWrHxkeHp43+m0QgCoMDg4+nftC3GsZMvqvOLQmLlfbS+dhxI324jyMuPFebr3d9hkyYsN2f1eb6rCpHCZV5pBR1Tk1VQ8ZrYXc45pJxZAxMDDw1PDw0PDot0EAquBwKfVicYO22CiNG+/l1rvVgqtXps33XpVd66SWISMOj4rDpOJwqQnPK6MDHSbVrMwhI4bFuEt7bm3mFHKPayblcCmAmhgy1Iv14kbpgQ4v6qSWS9geemill6ut8vPIddEN309rz7+p5bE4/yTOQxn/WC/WegnbsO9zNLMyZADUxJChXuucbbcV5da61fYHhorzMHJrpRYnGVd4onHdV5N66LG96djBK4o9U+MfL+vE76prPfE77PsczawMGQA1MWSol4q9F7EXI7fWre7b+1BxHkb8mlsvrdh7EXsxcmslNNXDpMpssiuDzcyrS4V9n6OZlSEDoCaGDPVKcf5FnIcx8afe3S72YMSejNxaWd3X+H9796/9WmWXq42me5jUwoUL06YOrm513Z4fpuPPuiG7ZshQtzJkANTEkKFeKK46FHsw4opSufVuFffCiHti5NbKbONLX5oWvfSPsmtl1M5hUp0MAvH3GYdJTXbivkvYqlsZMgBqYshQLxT3woh7YuTWulVcRSquJpVbK7VN56aNv//7z15dquTaPUyqkyGjrr9Pl7DVdDNkANTEkKFuF8fsx7H7ubVuFffBiPMw4r4YufXSiisszZmTNn7y1MqGjKU3n51Wfucr2bX9lRsy4kpL8fizhxDtW9zROw57y6110sDA2uLPfbiiS/seuJB7XDMpQwZATQwZ6mZ3V3STtk6Kn/zHeRhxZ+/ceqnFT+G3b2u9hG2JxecQezFya9MpLje7ZMmSxjzUGIj2s3cj/h6PO+OaYtDIrTdr5xK2MVzEkHHIIYfUNmy4hO3sy5ABUBNDhrpVbJDGgBGDRm69Wy2+8fS04Y4t2bVSi6Fi6dL8WgnFsBR7Y3Y/ek92fSrFv7k3vvFP08EHH5ze+973pm9+8xvFIUqTtWzw3PShT5yTXWsW77eTQ7Gaw0YMPLF3Y+/ex7PPK6P4c6KRt8O+z9HMypABUJOBgYHGd+j8F+NeypAx+5rs8qbdbONdW9Oi69dn10otLlcbezEq3EBu9zCp8b3jHe9IP/VTP5Ve+MIXFuc+7K8/fOnL0q/8lxell//xH2fXmzW+7JTaL/7iL2Y/9jIyZMy+YshYvXr1I8PDw/Ma//8AUJXBwcGnc1+Iey1DxuwqTgqOk4Nza90qfuIfP/mfzhWY2ioGi7lzU9p9y9hj8dP5nTvzl3ttpzIOk2rubYiPa8GCBY0Pee5+rwgVl6uNy9bm1ibWyZ6M5nkh8fF89KPLi8El97wyMmTMvmLIGBgYeGp4eGh49NsgAFVwuJTqLi5TG5er7bXzMDo9tGjKLV6c0obTWh6Lw4jK2lgu63OZOAjEsDF//vzi45w4EF10w/fT2vNvanlsf7VzCds4hyM+pjgno/lxlfm65Yo/59nXIOz7HM2sHC4FUBNDhuosbrQX52FMdv+EbrXw2jVp0z2XZddKbfP5KS1YsM/jZW4sl3GYVDTZ3ob4WDfH5zH69kOP7S3+TuPX8c8ruw2NwWzix1P1kNFayD2umZQhA6AmhgzVWezB2HXHg9m1bhU324ub7uXWSi2uphSHSWWuqlTWxnJZV5OKpnpIU+zBiD0ZubXZVcg9rpmUIQOgJoYM1dU5224ryq11q9goj8vVVn4eRjR/fkqTHCIUhx/FJWJza1Ot1kO+RotzMOJcjNza/mq9NGzv5hK2sy9DBkBNennIiG8GO3bsKDrllFPSnj29daKwpl7svYi9GLm1bhU32ouN8rjxXm691AbWpsYUkV8rqbIOk5pqcU7NsYNXtHXoW+sJ1b2bE79nX4YMgJr08pAR179vDhmnnnpquv323vopuKZWbITGDdqqPmZ/ui24emXafG/5d6bep7iKVBwmVeHlass8TGqqbbzou+lLl92eXTtQZQ0ZVZ+TYciYfRkyAGricClVWfy0O/ZgxBWlcuvdatnuTUW5tVKLweLQQ1M6wOVpO7mEbRwmNWfr+0rfI7O/czLijt4xOLZ7hTBDhrqVIQOgJoYMVVncCyPuiZFb61bbHxgqzsPIrZVeHCIVh0rl1sbVycZyVXco39+QEVeTikEjtzaV4v1O5aTyA1X1kNH6cYZ9n6OZlSEDoCaGDFXVlbfcn5afe2N2rVvdt/eh4jyM+DW3XmqNDeDGFnB+bULtbixXOTBNNmT00o0Uqx4yWgu5xzWTMmQA1MSQoSq6+4HHip9299IN96LYII8N89xaqe3ncrW52tlYruowqWa5ISPOr4mTvXvt77WeQu5xzaQMGQA1GRgYeDz3hbjXMmTMnGIDNAaMGDRy690q7oUR98TIrZVe3HBv3A3rDlQ7l7Ct6jCp/RWXq43L1ubWptNMuYRt3GV8d5y4n1nT/gq5x7tfDBmrV69+ZHh4eN7ot0EAqjA4OPh07gtxr2XImDn14s3Z4ipScTWp3FrpxU//Fy3Kr5VUreeVjHbp0L1p1Xnl7AUq68Tvqos9ObFHZ+TtxpfKCevaX735esWQMTAw8NTw8NDw6LdBAKrgcCmVWS8dr98sDieK8zDivhi59VKr4XK1VR8mlevHe58sDpMq6zLEZQ0ZsTfkkEMOya6VUeuQwcTXZybmcCmAmhgyVFZxmdq4XG0vHa8fG+TxE/+4j0RuvdRisIjzKq66Mr++n6ZzCdu6DpMaf05G2XunZuaQodmQIQOgJoYMlVH8pDvOw2jn7s9VVut5C7HR3OaG81RP/K7zMKnmkFHF3drj/TYHmE6qesjYsuXCtHLlitG3w77P6Z9C7vGZlSEDoCaGDJVRWScEl9nGu7amRdevz66V3jQuV5trKkNG3YdJxZDx6TPP7MmT+JtVPWS0FnKP90sh9/jMypABUBNDhjrtnG23FeXWutXuR+8pzsOIDfPceqk9/NDIeRgdXC1pKkNG3VeTiiHjL/724+lLl92eXe+/Qu7xfinkHp9ZGTIAamLIUCdVcShNp8VgEQNGDBq59dKLY/Y7PPTnQJew3XL/9Wn+lcuza1UVd/Q+7oxrKjnHJvZARLm1Xqr1ErZh3+f0TyH3+MzKkAFQE0OG2i3Ov4iN0LKuOFRWC69dkzbdc1l2rfRiuKj4xOC4KlYcJlXLXcrHFX+3cTJ/bq3Tyjrxu+paT/wO+z6nfwq5x2dWhgyAmhgy1E7x0+3Yg1HVRmi7xc324qZ7ubXSi5/Ex2FScbhUbr2k4rySOL8kt1ZVVV+KeGZeXSrs+5z+KeQen1kZMgBqYshQO8UGaGyI5ta6VVymNq68VMt5GNGhh7Z1udpc4y9hu3fv42nDhtOKDehuHCYVe6YWrbk8Hf/hEyrb22DImImF3OMzK0MGQE0MGZpuV95yf1p+7o3ZtW4VhxTFeRi13aAuNpBL3ACPE79f/vKXp4GBtcVGc5yfcf+jD3TlMKn4u42/47IGgVy9dAnbGOrmzp2bli5dWgx749dcwnZ8Iff4zMqQAVCTgYGBx3NfiHstQ0ZvFJcyjUua9tIN96IFV69Mm++9KrtWerH3Iq4EVdJdvWMj973vfU967nOfWwwXcbJxPN6Nw6QuHbo3rTpvqPh9lUNGWZW1JyP+DmKYiPcVn/PEYWOkMPGxfirkHp9ZxZCxevXqR4aHh+eNfhsEoAqDg4ONr7z7fiHutQwZ3S8Gi168Z8Ky3ZuKcmulF4PFnDkdXa52fLEx+3M/93Ppec97XvqFX/iF4jK20W//4YvT83/3P4+9XUcve/kfp1/5Ly9KL33Zy4u3Y4M7mvi8aP78+WNDyExq06Zzi71Gk/W1r12Q3vnOd6YXvOAF6YMf/LsJf19h/Nv9Vsg9PrOKIWNgYOCZ4eFdt49+GwSgCg6X0lRbe/5N6aIbvp9d61Z13gG7qITL1U5s8+bz04te9KL0S7/0S8XhUl+7+ML0gjVHpX/45gXZDeGqev/HPpdWbfhSdm1icRhRbiN+qn3gAx9I733ve7NrVbZw4cLs0DS+l7zkJemggw5Kz3/+89N3vnOrS9iOFXKPz6wcLgVQE0OGplLVVxtqpzhXIc7DqO2chcYwkBYsyK+VUGy8x0buC+b9djpxy6eyz6mquu930npCdW8Uh17FxzRnzpxi8IvHnPg9vpB7fGZlyACoiSFDByouUxsboL10HkZcQSquuhR7MnLrpRfnScRhUhVfrjauJvWiVW8pho38eQHl143D4MoaMso68Xvx4sXF+5l4MrohY3wh9/jMypABUBNDhvbXj/c+WWyAxo33cuvdKu6FEffEyK1VUmOjP23fll8rodjQvfjybV25mtQ5224rmvh48xCjiY+XUa8NGXGuRm7NkDG+kHt8ZmXIAKiJIUP76/izbkjX7flhdq1bxVWk4mpSubVKGlib0pIl+bWSio3ln/0Pz6/vTuWj7e9qYVUOGa2Xhm2/sq4uNVkuYTu+kHt8ZmXIAKiJIUOTNdlPuLtZ3AcjzsOI+2Lk1ksvbpAXN92Lq0rl1ktq/VXnFUNGbq3Kjjvjmknv2l7lkFFWVQ8ZrYXc4/1SyD0+szJkANTEkKFcdZ8IPJXiPIy4klTc2Tu3XnoxWMydm9LY1YWqKQ6PeuG5f5F+9T+9ILteVV//9t3plAsm/9xmwpBRbyH3eL8Uco/PrAwZADUxZGhicf5F/IT7ocf2Zte7Ve03p1u8OKUNp+XXSmzhtWvShhv+sbi8am69iuLv9tjBK4pzbnLrVRc3HHz20rC9W5x8vzP2ZhVvh32f0z+F3OMzK0MGQE0MGRpfHJsfezAmO4SmW8VwEUNGbq2StlyY0vz5+bUSi3MwYsjIrVXZ8nNvTFfecn92rY7KOvG76pqXFR55O+z7nP4p5B6fWRkyAGpiyND44l4YcU+M3Fq32v3oPcV5GHG4VG699OJytXGYVPyaWy+p2u/zMVoMFzFk5Nbqqswho/FlLPt4GRkyxhdyj8+sDBkANRkYGHg894W41zJkVF8vbHxOLAaL2BCPQSO3XkmxByP2ZOTWSiz2YDSvJhWXUb3qqiv3eU7ZxZ6qRWsun9KhcFWek2HImImF3OMzqxgyVq9e/cjw8PC8ke+CAFRicHCw8ZV33y/EvZYho9r2dynTbhaXqo1L1ubWKinOwYhzMXJrJTbxMKm6rpIUJ3rHCd+5tYlVOWSUdQnbqPFlLPt4GcX5GEvGLl8c9n1O/xRyj8+sYsgYGBh4Znh41+0j3wUBqITDpdSNOz5PpbjZXtx0L7dWSXEichwmVfHlanOHSdUxZMR5NnFCf24tV5VDRpk1voxlHy+/kHu8Xwq5x2dWDpcCqIkhQ2vPvylddMP3s2vdKi5TG5erre08jBgs4n4YY1cSqq7xh0k1q3rIiEEyBozb7/3n7HqumTJk1FfIPd4vhdzjMytDBkBNDBn9XZzkHSd759a6VdxoL37SHzfey61X0tKlKZV0+M7+muxqUnFJ1yovYdtrN1acmZewjfpZ62szUzNkANTEkNG/xeEzcbnaXjsPY/6Vy9OW+6/PrlXS9m0pjZ3cW11xeNScre+r727lo/Xi+TYz8xK2mg0ZMgBqYsjoz+ImbLHhGTfey613q2W7NxXl1irp4YdSmjOn8svVRrUPT6PFIBl3cM+tdauZeXUpzYYMGQA1MWT0Z8efdUO6bs8Ps2vdavsDQ8V5GLm1ylqwIKXN5+fXSuxANxOs6hK2ca5NnHOTWztQGzaclhZXdKUtQ4a6lSEDoCaGjP6r147Pj7pyY7rGhm5jSze/VmJTOUyqihO/414Yxw5eUey1yq0fqCoPaZqZl7DVbMiQAVATQ0Z/FYfNxOEzubVuFVeQikOJYk9Gbr2SGhv1xWFSFV+uNprKYVJVDBmrzhtKlw61fxjYTDlvovFlLPu4lMuQAVATQ0b/FOdfxGVMp3K35zqLe2HEPTFya5UUg0UcAlPDHbYPdJhUs7KHjDgULg6Jy61NtZkyZEjTyZABUBNDRn8UVxaKPRhxRancereKu3nHXb1za5UV936o4f4P07maVJmXsI2/60VrLu+5YXJ8M/cStprpGTIAamLI6I/iXhhxT4zcWreK+2DEeRi1XtI19l7ETfdyayXXratJ9eLf9cRmyl4SJ37PvgwZADVZv/7Ah3L0QoaM9rvylvvT8nNvzK51qzgPI64kFXf2zq1XUlyudu7ckfMxcuslNtXDpMou7ugdlybOrfVSri6lbhVDxuDgujQ8PBz/7wBQFXsyZndxyEych9FrN9yLDfDYEM+tVVZs1DY2brNrJdbuTfdigzb3+FSLv+P4u45BI7c+3arc22DIULeyJwOgJr08ZPzkJ08Wg0V02mmnpWuuuabx++/1ZLt3784+3gsN3XRL9vFuduHuK4pf9+zZk26//fZ91svunz7/+fToW9+aXdtf7fy9vnbbh9Pnh76RXdtfjX+O2ccna+LH9qkLbkjrvnxdy2OdtHr16vTGN74xu3ag4u80/m5za9GFF16YzjjjjOzadJvu6xZN9e/1W9/6VvE65Naqqpe/lkS9/PHdccft2e8l4zNkANSkl4eMH/3ogWIPRvTxj388bdiwYeztXur0009P69aty671Qh/72Meyj/dC8brF65db63af+cxnig3M3Nr+OvWcz2QfP1CNf47Zxycr/k187nOfG3t78ckXpM+ddU7Lczrp2GOPTS972cuyawfq1FNPTaecckp2rex+4zd+I/v4ZMVrtmrVquxaL7RmzZr06U9/OrvW7Xr9a92KFQe+94ohA6AmDpfqvF27bkxf+9rXsmu90EknnZR9vBeK1y1ev9xat4v/3+L/u9xaFTX+OWYfn6zYkI8NptxaGXVySNOOHTuKcmvdLl6zeO1ya72Qr3XtN5WvdYYMgJrMlCEjvrHdf/992bVuFxsEF110UXatF4qfiuYe74ViQ/TWW3dn17pd7EnbvHlzdq2Klk3zsrqbNm1Kjz32aHat28XG6DXXXJ1d63Z79z5e6/A43Xyta7+pfK0zZADUZKYMGZIkdZohA6AmhgxJUr9kyACoiSFDktQvGTIAamLIkCT1S4YMgJoYMiRJ/ZIhA6AmhgxJUr9kyACoyfr167NfiCVJmm3FkDE4uC4NDw/HvWkAqIo9GZKkfsmeDICaGDIkSf2SIQOgJoYMSVK/ZMgAqIkhQ5LULxkyAGpiyJAk9UuGDICaGDIkSf2SIQOgJoYMSVK/ZMgAqIkhQ5LULxkyAGpiyJAk9UuGDICaGDIkSf2SIQOgJoYMSVK/ZMgAqMn69euzX4glSZptxZAxOLguDQ8Pp9FvgwBUYWBg4PHcF2JJkmZbMWSsXr36kaGhoTmj3wYBqILDpSRJ/ZLDpQBqYsiQJPVLhgyAmhgyJEn9kiEDoCaGDElSv2TIAKiJIUOS1C8ZMgBqYsiQJPVLhgyAmhgyJEn9kiEDoCaGDElSv2TIAKiJIUOS1C8ZMgBqYsiQJPVLhgyAmqxfvz77hViSpNlWDBmDg+vS8PBwGv02CEAVBgYGHs99IZYkabYVQ8bq1asfGRoamjP6bRCAKjhcSpLULzlcCqAmhgxJUr9kyACoiSFDktQvGTIAamLIkCT1S4YMgJoYMiRJ/ZIhA6AmhgxJUr9kyACoyYoVK3580kknJUmS+qG1a9duG/0WCMBsc/PNQ1+++ebhy0ffnDWGh4fnNT63+0bfnFVuumk4bmA1b/TNWSP+XxweHvrH0TdnjZtu2rWo8XnN2v8Xd+/eecjom7NG4+9r59DQ0OdG35w14v/Fxtf7746+CQDVufPOO587W2+GNFs/r9io27lz50Gjb84a8f/ibNxgDTfddNPc0d/OKvH3FX9vo2/OGvHva7b+v+jmdwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAPSuX/iFf3/MQQcdtFMH7fy5n/u5m5/3vOfdkVtT79b4O7vz53/+54dya/3Wz/7sz+6Jcmv92L/7d//urtzj/Zh/J8/m30lr/p08W+PfyBWNTaODRraQgI587GMf++3PfObTSSOtXz+YfVy92ymnnJJ9vB/bsOG0Rhuya/3Yqaf6f6OZfyfP5t9Ja/6dPNuGDZ+8fnTzCOjUzp07D7nxxp1JkiSpv7th++jmEdApQ4YkSVJkyIDSGDIkSZIiQwaUxpAhSZIUGTKgNIYMSZKkyJABpTFkSJIkRYYMKI0hQ5IkKTJkQGkMGZIkSZEhA0pjyJAkSYoMGVAaQ4YkSVJkyIDSGDIkSZIiQwaUxpAhSZIUGTKgNIYMSZKkyJABpTFkSJIkRYYMKI0hQ5IkKTJkQGkMGZIkSZEhA0pjyJAkSYoMGVAaQ4YkSVJkyIDSGDIkSZIiQwaUxpAhSZIUGTKgNIYMSZKkyJABpTFkSJIkRYYMKI0hQ5IkKTJkQGkMGZIkSZEhA0pjyJAkSYoMGVAaQ4YkSVJkyIDSGDIkSZIiQwaUxpAhSZIUGTKgNIYMSZKkyJABpTFkSJIkRYYMKI0hQ5IkKTJkQGkMGZIkSZEhA0pjyJAkSYoMGVAaQ4YkSVJkyIDSGDIkSZIiQwaUxpAhSZIUGTKgNIYMSZKkyJABpTFkSJIkRYYMKI0hQ5IkKTJkQGl+/ud//n81fknSTO2nf/qnn8w9Lv3Mz/zM3tzj/Zh/J5os/06e7d/+23/7SOPX5zYCAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGD2ufPOO597zz33zJMkSernGttEc0c3j4BONf5BHXL33XcnSZKkPm/76OYR0ClDhiRJUpEhA8piyJAkSSoyZEBZDBmSJElFhgwoiyFDkiSpyJABZTFkSJIkFRkyoCyGDEmSpCJDBpTFkCFJklRkyICyGDIkSZKKDBlQFkOGJElSkSEDymLIkCRJKjJkQFkMGZIkSUWGDCiLIUOSJKnIkAFlMWRIkiQVGTKgLIYMSZKkIkMGlMWQIUmSVGTIgLIYMiRJkooMGVAWQ4YkSVKRIQPKYsiQJEkqMmRAWQwZkiRJRYYMKIshQ5IkqciQAWVpDBkH3XXXXR+RJEnq8xaNbh4BAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAANAT7rzzzoPvvvvu7ZIkSX3ewOjmEdCpxpBxSOMfVZIkSerzto9uHgGdMmRIkiQVGTKgLIYMSZKkIkMGlMWQIUmSVGTIgLIYMiRJkooMGVAWQ4YkSVKRIQPKYsiQJEkqMmRAWQwZkiRJRYYMKIshQ5IkqciQAWUxZEiSJBUZMqAshgxJkqQiQwaUxZAhSZJUZMiAshgyJEmSigwZUBZDhiRJUpEhA8piyJAkSSoyZEBZDBmSJElFhgwoiyFDkiSpyJABZTFkSJIkFRkyoCyGDEmSpCJDBpTFkCFJklRkyICyGDIkSZKKDBlQFkOGJElSkSEDymLIkCRJKjJkQFle+MIXvuW3fuu3HtZvPfxf/+t//edf//VffzS3pt7t137t1x5r/H/8SG6t32q8Fo/6f3ik+H8iXo/cWj/m38mz+XfybP6dtPbbv/3btzU2jQ4a2UICOnVwo3kqem2joyc8pt5vYeaxfu2w0XJr/dibM4/1a/6dPJt/J635d9IaAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABQj+c85/8HVS2jpZ5KEqwAAAAASUVORK5CYII=" alt="" class="stl_90" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:19.9091em;"><span class="stl_18 stl_08" style="word-spacing:0.05em;">Hꢀꢁꢂ A. Cꢃꢄꢅꢄ Cꢂꢆꢇꢂꢈꢉ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.27em;">Esto es corroborado por Fanger, 19ꢘ3 &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:25.5118em;"><span class="stl_54 stl_48">decalorconrespectoalalíneaderegres<span class="stl_56">ión &nbsp;</span></span></div>
					<div class="stl_01" style="top: 7.709em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.83em;">media, lo que indica condiciones &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.36em;">similares de percepción de los sujetos &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">con respecto al ambiente térmico tanto &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4855em; left:25.5118em;z-index:1160; "><span class="stl_54 stl_08" style="word-spacing:0.12em;">para condiciones de calor, algo de calor, &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7443em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">ni calor ni frío. Así mismo, en las escalas &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0031em; left:25.5118em;"><span class="stl_54" style="word-spacing:0.32em;">de sensación térmica, se observó una &nbsp;</span></div>
					<div class="stl_01" style="top: 15.262em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.1em;">similitud entre los valores centrales (algo &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5208em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">de calor, ni calor, ni frío) que demuestra &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7796em; left:25.5118em;"><span class="stl_54" style="word-spacing:0.17em;">una tendencia hacia el confort térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0385em; left:25.5118em;"><span class="stl_54" style="word-spacing:-0.02em;">de los</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;sujetos</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;en</span><span class="stl_54" style="word-spacing:-0.02em;">&nbsp;estas</span><span class="stl_54" style="word-spacing:-0.03em;">&nbsp;condiciones.</span><span class="stl_54" style="word-spacing:0.21em;">&nbsp;Estos &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2973em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">resultados se exponen en la Figura 4 y &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5561em; left:25.5118em;"><span class="stl_54 stl_25" style="word-spacing:0.09em;">Tabla 5. &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.39em;">y Humphreys </span><span class="stl_59 stl_08" style="word-spacing:0.38em;">et al., </span><span class="stl_54 stl_08" style="word-spacing:0.39em;">200ꢘ. De igual &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.15em;">manera, los rangos extensos y reducidos &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:6.1417em;"><span class="stl_54 stl_16" style="word-spacing:0.17em;">mostraron una variabilidad signiﬁ<span class="stl_08">cativa &nbsp;</span></span></div>
					<div class="stl_01" style="top: 11.4855em; left:6.1417em;"><span class="stl_54 stl_16" style="word-spacing:0em;">en las condiciones de adaptación tér<span class="stl_08">mica &nbsp;</span></span></div>
					<div class="stl_01" style="top: 12.7443em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.25em;">de los sujetos de estudio</span><span class="stl_54 stl_08" style="word-spacing:0.74em;">&nbsp;concordante &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0031em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">con lo señalado por Humphreys y Nicol, &nbsp;</span></div>
					<div class="stl_01" style="top: 15.262em; left:6.1417em;"><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 15.262em; left:6.6834em;"><span class="stl_54" style="word-spacing:0.03em;">000 quienes mencionan que los sujetos &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5208em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.65em;">en un ambiente determinado están &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7796em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.33em;">inﬂuenciados por otros aspectos como &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0385em; left:6.1417em;"><span class="stl_54 stl_16" style="word-spacing:0em;">psicológicos y ﬁsiológic<span class="stl_08">os. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 21.5551em; left:7.3226em;"><span class="stl_54 stl_08" style="word-spacing:0.88em;">Las líneas de regresión fueron &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8139em; left:6.1417em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">convergentes ligeramente hacia el rango &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 25.0892em; left:12.2129em;"><span class="stl_92">7</span></div>
					<div class="stl_01 stl_93" style="top: 26.1888em; left:24.5168em;"><span class="stl_94 stl_48" style="word-spacing:-0.11em;">y = 0,6712x- 3,1536 &nbsp;</span></div>
					<div class="stl_01 stl_95" style="top: 26.6787em; left:24.5168em;"><span class="stl_94 stl_48" style="word-spacing:-0.09em;">R² = 0,9578 &nbsp;</span></div>
					<div class="stl_01 stl_96" style="top: 26.0367em; left:30.287em;"><span class="stl_97 stl_08" style="word-spacing:0em;">y =</span><span class="stl_97 stl_08" style="word-spacing:0.01em;">&nbsp;0,6246x</span><span class="stl_97 stl_08" style="word-spacing:0.02em;">&nbsp;-</span><span class="stl_97 stl_08" style="word-spacing:0.04em;">&nbsp;3,4884 &nbsp;</span></div>
					<div class="stl_01 stl_98" style="top: 26.6019em; left:30.287em;"><span class="stl_97" style="word-spacing:-0.05em;">R² = 0,9144 &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 27.8954em; left:12.2129em;"><span class="stl_92">6</span></div>
					<div class="stl_01 stl_96" style="top: 28.6365em; left:21.1225em;"><span class="stl_99 stl_08" style="word-spacing:0em;">y =</span><span class="stl_99 stl_08" style="word-spacing:0.01em;">&nbsp;0.7108x</span><span class="stl_99 stl_08" style="word-spacing:0.02em;">&nbsp;-</span><span class="stl_99 stl_08" style="word-spacing:0.04em;">&nbsp;2.6184 &nbsp;</span></div>
					<div class="stl_01 stl_98" style="top: 29.2017em; left:21.1225em;"><span class="stl_99" style="word-spacing:-0.04em;">R² = 0.988 &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 30.7016em; left:12.2129em;"><span class="stl_92">5</span></div>
					<div class="stl_01 stl_100" style="top: 33.5079em; left:12.2129em;"><span class="stl_92">4</span></div>
					<div class="stl_01 stl_100" style="top: 36.3141em; left:12.2129em;"><span class="stl_92">3</span></div>
					<div class="stl_01 stl_100" style="top: 39.1204em; left:12.2129em;"><span class="stl_92">2</span></div>
					<div class="stl_01 stl_100" style="top: 41.9266em; left:12.2129em;"><span class="stl_92">1</span></div>
					<div class="stl_01 stl_96" style="top: 31.1027em; left:34.2791em;"><span class="stl_101 stl_08" style="word-spacing:0em;">y =</span><span class="stl_101 stl_08" style="word-spacing:0.01em;">&nbsp;0,5752x</span><span class="stl_101 stl_08" style="word-spacing:0.04em;">&nbsp;- &nbsp;</span></div>
					<div class="stl_01 stl_98" style="top: 31.6679em; left:34.5337em;"><span class="stl_101 stl_08">,654<span class="stl_23">7 &nbsp;</span></span></div>
					<div class="stl_01 stl_98" style="top: 32.2331em; left:34.2791em;"><span class="stl_101" style="word-spacing:-0.05em;">R² = 0,8634 &nbsp;</span></div>
					<div class="stl_01 stl_96" style="top: 31.6679em; left:34.2791em;"><span class="stl_101 stl_08">3</span></div>
					<div class="stl_01 stl_96" style="top: 33.9115em; left:34.3601em;"><span class="stl_99 stl_08" style="word-spacing:0em;">y =</span><span class="stl_99 stl_08" style="word-spacing:0.01em;">&nbsp;0,5752x</span><span class="stl_99 stl_08" style="word-spacing:0.04em;">&nbsp;- &nbsp;</span></div>
					<div class="stl_01 stl_96" style="top: 34.4767em; left:34.3601em;"><span class="stl_99 stl_08">4,229<span class="stl_23">9 &nbsp;</span></span></div>
					<div class="stl_01 stl_96" style="top: 35.0419em; left:34.3601em;"><span class="stl_99" style="word-spacing:-0.05em;">R² = 0,8634 &nbsp;</span></div>
					<div class="stl_01 stl_96" style="top: 38.3199em; left:31.4133em;"><span class="stl_102" style="word-spacing:-0.1em;">Ra ngo</span><span class="stl_102" style="word-spacing:0.15em;">&nbsp;re</span><span class="stl_102" style="word-spacing:-0.12em;">&nbsp;ducido &nbsp;</span></div>
					<div class="stl_01 stl_98" style="top: 38.8851em; left:31.6678em;"><span class="stl_103 stl_08">,22°C &nbsp;</span></div>
					<div class="stl_01 stl_96" style="top: 38.8851em; left:31.4133em;"><span class="stl_103 stl_08">3</span></div>
					<div class="stl_01 stl_96" style="top: 40.0531em; left:31.4287em;"><span class="stl_102 stl_23" style="word-spacing:-0.04em;">Ra ngo</span><span class="stl_102 stl_23" style="word-spacing:0.19em;">&nbsp;e</span><span class="stl_102 stl_23" style="word-spacing:-0.05em;">&nbsp;xtenso &nbsp;</span></div>
					<div class="stl_01 stl_96" style="top: 40.6183em; left:31.4287em;"><span class="stl_103 stl_08">5</span></div>
					<div class="stl_01 stl_96" style="top: 40.6183em; left:31.6833em;"><span class="stl_103 stl_08" style="word-spacing:0.02em;">,83 °C &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:12.8811em;"><span class="stl_92">0</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:15.3398em;"><span class="stl_92">2</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:17.7985em;"><span class="stl_92">4</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:20.2573em;"><span class="stl_92">6</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:22.716em;"><span class="stl_92">8</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:25.0313em;"><span class="stl_92 stl_48">10 &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:27.4901em;"><span class="stl_92 stl_48">12 &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:29.9488em;"><span class="stl_92 stl_48">14 &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:32.4075em;"><span class="stl_92 stl_48">16 &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:34.8662em;"><span class="stl_92 stl_48">18 &nbsp;</span></div>
					<div class="stl_01 stl_91" style="top: 42.5797em; left:37.325em;"><span class="stl_92 stl_48">20 &nbsp;</span></div>
					<div class="stl_01 stl_104" style="top: 43.3016em; left:22.0174em;"><span class="stl_105" style="word-spacing:-0.07em;">Temperatura ambiente &nbsp;</span></div>
					<div class="stl_01" style="top: 45.3147em; left:10.3462em;"><span class="stl_59 stl_08" style="word-spacing:-0.01em;">Figura 4. </span><span class="stl_54 stl_16" style="word-spacing:-0.05em;">Línea de regresión de sensación térmica y te<span class="stl_08">mperatura aula &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.5736em; left:10.3462em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">modiﬁcada, I.E.S. Pacaje &nbsp;</span></div>
					<div class="stl_01" style="top: 49.0479em; left:6.1418em;"><span class="stl_54 stl_25" style="word-spacing:0.06em;">Tabla 5 &nbsp;</span></div>
					<div class="stl_01" style="top: 50.3067em; left:6.1418em;"><span class="stl_59 stl_08" style="word-spacing:0.04em;">Temperatura neutral media y rangos de confort, aula modiﬁcada, I.E.S. Pacaje &nbsp;</span></div>
					<div class="stl_01" style="top: 52.2489em; left:11.6597em;"><span class="stl_106">Sensación &nbsp;</span></div>
					<div class="stl_01" style="top: 53.4489em; left:12.1337em;"><span class="stl_106">térmica &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8489em; left:7.6047em;"><span class="stl_106">DS &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8489em; left:17.9117em;"><span class="stl_106">Escala &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8489em; left:22.4537em;"><span class="stl_106">-2DS &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8489em; left:26.6617em;"><span class="stl_106">-1DS &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8489em; left:30.5647em;"><span class="stl_106">Media &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8489em; left:34.9597em;"><span class="stl_106">+1DS &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8489em; left:39.0427em;"><span class="stl_106">.+2DS &nbsp;</span></div>
					<div class="stl_01" style="top: 54.8559em; left:7.6177em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 54.8559em; left:8.1177em;"><span class="stl_71 stl_16">,<span class="stl_16">5 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2629em; left:8.1157em;"><span class="stl_71 stl_16">,<span class="stl_16">2 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 54.8559em; left:12.6597em;"><span class="stl_71">Calor &nbsp;</span></div>
					<div class="stl_01" style="top: 54.8559em; left:19.0497em;"><span class="stl_71">6</span></div>
					<div class="stl_01" style="top: 56.2629em; left:19.0477em;"><span class="stl_71">5</span></div>
					<div class="stl_01" style="top: 57.6229em; left:19.0467em;"><span class="stl_71">4</span></div>
					<div class="stl_01" style="top: 59.0729em; left:19.0457em;"><span class="stl_71">3</span></div>
					<div class="stl_01" style="top: 54.8559em; left:22.6327em;"><span class="stl_71 stl_16">1<span class="stl_16">2,1 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2629em; left:22.3807em;"><span class="stl_71 stl_16">1<span class="stl_16">0,57 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.6229em; left:22.8797em;"><span class="stl_71 stl_16">9<span class="stl_16">,6 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 54.8559em; left:26.8407em;"><span class="stl_71 stl_16">1<span class="stl_16">3,6 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2629em; left:26.6077em;"><span class="stl_71 stl_08">11,77 &nbsp;</span></div>
					<div class="stl_01" style="top: 57.6229em; left:26.6067em;"><span class="stl_71 stl_08">11,21 &nbsp;</span></div>
					<div class="stl_01" style="top: 59.0729em; left:26.8367em;"><span class="stl_71 stl_16">9<span class="stl_16">,03 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 54.8559em; left:31.0487em;"><span class="stl_71 stl_16">1<span class="stl_16">5,1 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2629em; left:30.7977em;"><span class="stl_71 stl_16">1<span class="stl_16">2,97 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.6229em; left:30.7967em;"><span class="stl_71 stl_16">1<span class="stl_16">2,82 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.0729em; left:30.7947em;"><span class="stl_71 stl_16">1<span class="stl_16">0,27 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 54.8559em; left:35.2567em;"><span class="stl_71 stl_16">1<span class="stl_16">6,6 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2629em; left:35.0057em;"><span class="stl_71 stl_16">1<span class="stl_16">4,17 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.6229em; left:35.0047em;"><span class="stl_71 stl_16">1<span class="stl_16">4,43 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.0729em; left:35.0217em;"><span class="stl_71 stl_08">11,51 &nbsp;</span></div>
					<div class="stl_01" style="top: 54.8559em; left:39.4647em;"><span class="stl_71 stl_16">1<span class="stl_16">7,6 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2629em; left:39.2137em;"><span class="stl_71 stl_16">1<span class="stl_16">5,17 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.6229em; left:39.2127em;"><span class="stl_71 stl_16">1<span class="stl_16">5,43 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.0729em; left:39.2117em;"><span class="stl_71 stl_16">1<span class="stl_16">2,51 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.2629em; left:7.6157em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 56.2629em; left:11.0467em;"><span class="stl_71" style="word-spacing:0em;">Algo de calor &nbsp;</span></div>
					<div class="stl_01" style="top: 57.6229em; left:10.7817em;"><span class="stl_71" style="word-spacing:0em;">Ni calor ni frío &nbsp;</span></div>
					<div class="stl_01" style="top: 59.0729em; left:11.3227em;"><span class="stl_71" style="word-spacing:0em;">Algo de frío &nbsp;</span></div>
					<div class="stl_01" style="top: 57.6229em; left:7.3647em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 57.6229em; left:7.8647em;"><span class="stl_71 stl_16">,<span class="stl_16">61 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.0729em; left:7.8637em;"><span class="stl_71 stl_16">,<span class="stl_16">24 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.0729em; left:7.3637em;"><span class="stl_71">1</span></div>
					<div class="stl_01" style="top: 59.0729em; left:22.6287em;"><span class="stl_71 stl_16">7<span class="stl_16">,79 &nbsp;</span></span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.1417em;"><span class="stl_55">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.3919em;z-index:13; "><span class="stl_55 stl_23" style="word-spacing:0.02em;">Campus |</span><span class="stl_55 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_55 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_55 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:30.0692em;"><span class="stl_55 stl_23" style="word-spacing:0.05em;">| ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:23.7195em;"><span class="stl_52 stl_08">266 &nbsp;</span></div>
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			<div class="stl_03">
				<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxkAAARhCAYAAABONUjdAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABDJSURBVHhe7dexalVpFIbhNIFTegE5xShicgeWp7Ky0Cv0EuYSBstpRhmYOpBUUw2ijVXcYqrwLX6ZrMa9ngdeAjtlWPz5zgAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADYlSdbJ2mHvd569eCb9Njehm/ab2/CN+23l1tAk9PV1dV/0t46Ho+fnz797VP6nfR/u7i4+HJ5+SL+TvvreLz4kr5rnz1//uyf7f+iw49/j4BH+/jxw50kSdLs/np3/68R0CEfmiRJ0qSMDGiVD02SJGlSRga0yocmSZI0KSMDWuVDkyRJmpSRAa3yoUmSJE3KyIBW+dAkSZImZWRAq3xokiRJkzIyoFU+NEmSpEkZGdAqH5okSdKkjAxolQ9NkiRpUkYGtMqHJkmSNCkjA1rlQ5MkSZqUkQGt8qFJkiRNysiAVvnQJEmSJmVkQKt8aJIkSZMyMqBVPjRJkqRJGRnQKh+aJEnSpIwMaJUPTZIkaVJGBrTKhyZJkjQpIwNa5UOTJEmalJEBrfKhSZIkTcrIgFb50CRJkiZlZECrfGiSJEmTMjKgVT40SZKkSRkZ0CofmiRJ0qSMDGiVD02SJGlSRga0yocmSZI0KSMDWuVDkyRJmpSRAa3yoUmSJE3KyIBW+dAkSZImZWRAq3xokiRJkzIyoFU+NEmSpEkZGdAqH5okSdKkjAxolQ9NkiRpUkYGtMqHJkmSNCkjA1rlQ5MkSZqUkQGt8qFJkiRNysiAVvnQJEmSJmVkQKt8aJIkSZMyMqBVPjRJkqRJGRnQKh+aJEnSpIwMaJUPTZIkaVJGBrTKhyZJkjQpIwNa5UOTJEmalJEBrfKhSZIkTcrIgFb50CRJkiZlZECrfGiSJEmTMjKgVT40SZKkSRkZ0CofmiRJ0qSMDGiVD02SJGlSRga0yocmSZI0KSMDOp227iRJ687Pz7+m79pn/t6zOhwO/24/AQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAYCdub29PkiT9TNfX15f3zwcA1G5ubu4kSfrJ3t0/HwBQCw+IJElVRgYAa+EBkSSpysgAYC08IJIkVRkZAKyFB0SSpCojA4C18IBIklRlZACwFh4QSZKqjAwA1sIDIklSlZEBwFp4QCRJqjIyAFgLD4gkSVVGBgBr4QGRJKnKyABgLTwgkiRVGRkArIUHRJKkKiMDgLXwgEiSVGVkALAWHhBJkqqMDADWwgMiSVKVkQHAWnhAJEmqMjIAWAsPiCRJVUYGAGvhAZEkqcrIAGAtPCCSJFUZGQCshQdEkqQqIwOAtfCASJJUZWQAsBYeEEmSqowMANbCAyJJUpWRAcBaeEAkSaoyMgBYCw+IJElVRgYAa+EBkSSpysgAYC08IJIkVRkZAKyFB0SSpCojA4C18IBIklRlZACwFh4QSZKqjAwA1sIDIklSlZEBwFp4QCRJqjIyAFgLD4gkSVVGBgBr4QGRJKnKyABgLTwgkiRVGRkArIUHRJKkKiMDAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAB+EaetP6Qd9mHrzwffpMf299b7B9+0377/vdN37bPftw5bQIMnW9+HhrS3Xm+9evBNemxvwzfttzfhm/bbyy0AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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alt="" class="stl_107" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0729em; left:9.817em;"><span class="stl_18 stl_08" style="word-spacing:0.03em;">Sꢒꢆꢌꢄꢃꢉꢙꢆ ꢇꢒ ꢃꢂꢆꢚꢂꢈꢛ ꢛꢜꢈꢅꢉꢃꢂ ꢒꢆ ꢄꢅꢓꢉꢒꢆꢛꢒꢌ ꢒꢇꢀꢃꢄꢛꢉꢝꢂꢌ ꢒꢆ ꢑꢄ ꢞꢂꢆꢄ ꢄꢑꢛꢂꢄꢆꢇꢉꢆꢄ ꢇꢒ Pꢀꢆꢂ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:8.2677em;"><span class="stl_54 stl_16" style="word-spacing:0.83em;">Analizando comparativamente<span class="stl_08">&nbsp;las &nbsp;</span></span></div>
					<div class="stl_01" style="top: 7.709em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.41em;">variables de estudio, se observó una &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9678em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.79em;">mayor diferencia entre los valores &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2266em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.99em;">de temperatura neutral del aula &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4855em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">convencional y el aula modiﬁcada que se &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7443em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">deben a la incorporación de tecnologías &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0031em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.49em;">bioclimáticas y al cerramiento de la &nbsp;</span></div>
					<div class="stl_01" style="top: 15.262em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.16em;">envolvente del aula convencional donde &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5208em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.16em;">se presenta una mayor adaptación entre &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7796em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.32em;">los sujetos evaluados. Mientras que se &nbsp;</span></div>
					<div class="stl_01" style="top: 19.0385em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.05em;">observa menor adaptación de los sujetos &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2973em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">estudiados en el aula convencional. Esta &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5561em; left:7.0869em;"><span class="stl_54" style="word-spacing:0.02em;">situación es lógica en base a su conducta &nbsp;</span></div>
					<div class="stl_01" style="top: 22.815em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.4em;">reactiva, experiencia y expectativa. Lo &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0738em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.72em;">anteriormente descrito coincide con &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3326em; left:7.0869em;"><span class="stl_54 stl_08" style="word-spacing:0.38em;">los estudios de (Humphreys y Nicol, &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4577em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">2000; Nikolopoulou y Steemers, 2003 y &nbsp;</span></div>
					<div class="stl_01" style="top: 7.7166em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">Mondelo </span><span class="stl_59 stl_08" style="word-spacing:0.04em;">et al.</span><span class="stl_54 stl_08" style="word-spacing:0.05em;">, 2001). &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2331em; left:27.6377em;"><span class="stl_54 stl_08" style="word-spacing:0.02em;">Así mismo, la línea de regresión media &nbsp;</span></div>
					<div class="stl_01" style="top: 11.492em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.18em;">nos indica que existe una relación muy &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7508em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">alta entre la temperatura y la sensación &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0096em; left:26.4569em;"><span class="stl_54" style="word-spacing:0.25em;">térmica percibida por parte del sujeto &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2685em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">estudiado (alumnos). Del mismo modo, &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5273em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">la pendiente de la línea de regresión es &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7861em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">positiva, lo que revela que la relación de &nbsp;</span></div>
					<div class="stl_01" style="top: 19.045em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">la sensación térmica y la temperatura son &nbsp;</span></div>
					<div class="stl_01" style="top: 20.3038em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:-0.02em;">directamente proporcionales por lo que se &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5627em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">inﬁere que entre más aumente la variable &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8215em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.16em;">sensación térmica, más se incrementa la &nbsp;</span></div>
					<div class="stl_01" style="top: 24.0803em; left:26.4569em;"><span class="stl_54 stl_08" style="word-spacing:0.03em;">variable temperatura ( Tabla 6). &nbsp;</span></div>
					<div class="stl_01" style="top: 27.9597em; left:7.0869em;"><span class="stl_54 stl_25" style="word-spacing:0.06em;">Tabla 6 &nbsp;</span></div>
					<div class="stl_01" style="top: 29.2186em; left:7.0869em;"><span class="stl_59 stl_08" style="word-spacing:0.05em;">Línea de regresión media de aula convencional y modiﬁcada, I.E.S. Pacaje &nbsp;</span></div>
					<div class="stl_01" style="top: 31.1922em; left:20.1044em;"><span class="stl_15 stl_08" style="word-spacing:0.17em;">Características de &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6927em; left:30.9449em;"><span class="stl_15 stl_08">Aul<span class="stl_23">a &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.6927em; left:38.9438em;"><span class="stl_15 stl_08">Aul<span class="stl_23">a &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.1923em; left:9.0082em;"><span class="stl_15 stl_08" style="word-spacing:-0.03em;">Variable meteorológica &nbsp;</span></div>
					<div class="stl_01" style="top: 32.1923em; left:21.4318em;"><span class="stl_15 stl_08" style="word-spacing:0.02em;">la línea de &nbsp;</span></div>
					<div class="stl_01" style="top: 32.6928em; left:29.4434em;"><span class="stl_15 stl_08">convencion<span class="stl_16">al &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.8039em; left:30.6736em;"><span class="stl_15 stl_16">0,58ꢘ<span class="stl_08">1 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.6928em; left:37.8025em;"><span class="stl_15 stl_08">modiﬁcad<span class="stl_16">a &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.1924em; left:20.4353em;"><span class="stl_15 stl_08" style="word-spacing:0.02em;">regresión media &nbsp;</span></div>
					<div class="stl_01" style="top: 34.8204em; left:19.7258em;"><span class="stl_89 stl_08" style="word-spacing:-0.01em;">Pendiente de la rec<span class="stl_16">ta &nbsp;</span></span></div>
					<div class="stl_01" style="top: 34.8039em; left:38.424em;"><span class="stl_15 stl_16">0,644<span class="stl_08">6 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.915em; left:38.2764em;"><span class="stl_15 stl_16">-5,48<span class="stl_08">84 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 38.9784em; left:38.2434em;"><span class="stl_15 stl_16">0.914<span class="stl_08">4 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.431em; left:21.9249em;"><span class="stl_89 stl_25">Término &nbsp;</span></div>
					<div class="stl_01" style="top: 37.431em; left:20.8213em;"><span class="stl_89 stl_16">independi<span class="stl_08">ente &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.8838em; left:8.9788em;"><span class="stl_89 stl_08" style="word-spacing:0.01em;">Temperatura ambient<span class="stl_23">e &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.915em; left:30.526em;"><span class="stl_15 stl_16">-1,00<span class="stl_08">21 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 38.6612em; left:23.6098em;"><span class="stl_89">2</span></div>
					<div class="stl_01" style="top: 38.9949em; left:23.0011em;"><span class="stl_89">R</span></div>
					<div class="stl_01" style="top: 38.9784em; left:30.493em;"><span class="stl_15 stl_16">0.926<span class="stl_08">4 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 40.3566em; left:7.7854em;"><span class="stl_54">2</span></div>
					<div class="stl_01" style="top: 40.6902em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.52em;">R :</span><span class="stl_54 stl_08" style="word-spacing:0.05em;">&nbsp;Coeﬁciente de determinación de la línea de regresión</span><span class="stl_54 stl_08" style="word-spacing:0.04em;">&nbsp;media &nbsp;</span></div>
					<div class="stl_01" style="top: 43.1234em; left:8.2675em;"><span class="stl_54" style="word-spacing:0.16em;">La sensación térmica de confort por &nbsp;</span></div>
					<div class="stl_01" style="top: 44.3822em; left:7.0866em;z-index:1448; "><span class="stl_54 stl_08" style="word-spacing:0.28em;">temperatura de ambiente puede variar, &nbsp;</span></div>
					<div class="stl_01" style="top: 45.6411em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.44em;">depende del nivel de actividad. Una &nbsp;</span></div>
					<div class="stl_01" style="top: 46.8999em; left:7.0866em;"><span class="stl_54 stl_57">actividadintensapresentaunavari<span class="stl_16">abilidad &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.1587em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">alta. Para este estudio, la actividad que se &nbsp;</span></div>
					<div class="stl_01" style="top: 49.4176em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">consideró fue pasiva, lo que indica que la &nbsp;</span></div>
					<div class="stl_01" style="top: 50.6764em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">sensación térmica percibida no presenta &nbsp;</span></div>
					<div class="stl_01" style="top: 51.9352em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.31em;">mucha variabilidad, esto de acuerdo a &nbsp;</span></div>
					<div class="stl_01" style="top: 53.1941em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.04em;">Humphreys y Nicol, 2000. &nbsp;</span></div>
					<div class="stl_01" style="top: 43.1288em; left:26.4566em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">un ambiente térmico. &nbsp;</span></div>
					<div class="stl_01" style="top: 44.3876em; left:27.6375em;"><span class="stl_54 stl_08" style="word-spacing:1.03em;">La sensación térmica percibida &nbsp;</span></div>
					<div class="stl_01" style="top: 45.6465em; left:26.4566em;"><span class="stl_54 stl_08" style="word-spacing:0.72em;">presentó diferencias signiﬁcativas, la &nbsp;</span></div>
					<div class="stl_01" style="top: 46.9053em; left:26.4566em;"><span class="stl_54" style="word-spacing:0.34em;">temperatura media neutral</span><span class="stl_54" style="word-spacing:0.95em;">&nbsp;calculada &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1641em; left:26.4566em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">fue de 8,6°C para el aula convencional y &nbsp;</span></div>
					<div class="stl_01" style="top: 49.423em; left:26.4566em;"><span class="stl_54" style="word-spacing:0.07em;">para el aula modiﬁcada fue de 12,82°C. &nbsp;</span></div>
					<div class="stl_01" style="top: 50.6818em; left:26.4566em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">Esto revela la existencia de una mejora &nbsp;</span></div>
					<div class="stl_01" style="top: 51.9406em; left:26.4566em;"><span class="stl_54" style="word-spacing:0.04em;">en la percepción por parte de los sujetos &nbsp;</span></div>
					<div class="stl_01" style="top: 53.1995em; left:26.4566em;"><span class="stl_54 stl_16">estudiados<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 55.7301em; left:12.6214em;"><span class="stl_53 stl_16">Conclusione<span class="stl_08">s &nbsp;</span></span></div>
					<div class="stl_01" style="top: 55.7161em; left:27.6375em;"><span class="stl_54 stl_08" style="word-spacing:0.66em;">La regresión lineal calculada fue &nbsp;</span></div>
					<div class="stl_01" style="top: 56.9749em; left:26.9983em;"><span class="stl_54 stl_08" style="word-spacing:0.52em;">.9264 para el aula convencional y &nbsp;</span></div>
					<div class="stl_01" style="top: 56.9749em; left:26.4566em;"><span class="stl_54">0</span></div>
					<div class="stl_01" style="top: 58.2272em; left:8.2675em;"><span class="stl_54 stl_08" style="word-spacing:0.63em;">De acuerdo a los resultados, se &nbsp;</span></div>
					<div class="stl_01" style="top: 59.4861em; left:7.0866em;"><span class="stl_54" style="word-spacing:0.29em;">puede aﬁrmar que el confort térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7449em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.52em;">está directamente relacionado con la &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0037em; left:7.0866em;"><span class="stl_54 stl_08" style="word-spacing:0.2em;">sensación de bienestar del individuo en &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2337em; left:26.4566em;"><span class="stl_54 stl_08" style="word-spacing:0.32em;">0.9144 para el aula modiﬁcada. Estos &nbsp;</span></div>
					<div class="stl_01" style="top: 59.4926em; left:26.4566em;"><span class="stl_54 stl_08" style="word-spacing:0.31em;">valores evidenciaron una relación muy &nbsp;</span></div>
					<div class="stl_01" style="top: 60.7514em; left:26.4566em;"><span class="stl_54 stl_08" style="word-spacing:0.1em;">alta entre la temperatura y la percepción &nbsp;</span></div>
					<div class="stl_01" style="top: 62.0102em; left:26.4566em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">del sujeto. &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.0866em;"><span class="stl_22">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.3367em;"><span class="stl_22 stl_23" style="word-spacing:0.05em;">ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:31.9244em;z-index:13; "><span class="stl_22 stl_23" style="word-spacing:0.02em;">| Campus |</span><span class="stl_22 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_22 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_22 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:24.6644em;"><span class="stl_52 stl_08">267 &nbsp;</span></div>
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		<div class="stl_02">
			<div class="stl_view">
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					<div class="stl_01" style="top: 3.0729em; left:19.9091em;"><span class="stl_18 stl_08" style="word-spacing:0.05em;">Hꢀꢁꢂ A. Cꢃꢄꢅꢄ Cꢂꢆꢇꢂꢈꢉ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:22.8663em;"><span class="stl_54 stl_16">Referenc<span class="stl_08">ias &nbsp;</span></span></div>
					<div class="stl_01" style="top: 8.8129em; left:6.1418em;"><span class="stl_54" style="word-spacing:0.25em;">Bojórquez, G. (2010). </span><span class="stl_59" style="word-spacing:0.25em;">Confort térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 8.8281em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">Humphreys, M. and Nicol, F. (1998). &nbsp;</span></div>
					<div class="stl_01" style="top: 10.0869em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:1.23em;">Understanding the adaptive &nbsp;</span></div>
					<div class="stl_01" style="top: 11.3457em; left:28.4661em;"><span class="stl_54" style="word-spacing:0.51em;">approach to thermal comfort. &nbsp;</span></div>
					<div class="stl_01" style="top: 12.6046em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">ASHRAE Transactio<span class="stl_23">ns,</span></span><span class="stl_54 stl_23" style="word-spacing:0.13em;">&nbsp;</span><span class="stl_59 stl_08" style="word-spacing:0.13em;">Technica<span class="stl_23">l &nbsp;</span></span></div>
					<div class="stl_01" style="top: 13.8634em; left:28.4661em;"><span class="stl_59 stl_16" style="word-spacing:0em;">Bulleti<span class="stl_08">n</span></span><span class="stl_54 stl_08" style="word-spacing:0.04em;">, 104 (1) pp 991- 1004. &nbsp;</span></div>
					<div class="stl_01" style="top: 10.0717em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.17em;">en exteriores</span><span class="stl_54 stl_08" style="word-spacing:0.09em;">: </span><span class="stl_59 stl_08" style="word-spacing:0.16em;">Actividad en espacios &nbsp;</span></div>
					<div class="stl_01" style="top: 11.3306em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.51em;">recreativos en clima cálido seco &nbsp;</span></div>
					<div class="stl_01" style="top: 12.5894em; left:9.0961em;"><span class="stl_59 stl_16" style="word-spacing:0.01em;">extre<span class="stl_08">mo</span></span><span class="stl_54 stl_08" style="word-spacing:0.05em;">. Universidad de Colima. &nbsp;</span></div>
					<div class="stl_01" style="top: 15.106em; left:6.1418em;"><span class="stl_54 stl_08" style="word-spacing:0.36em;">Basso, M.; Fernández, J. y De Rosa, &nbsp;</span></div>
					<div class="stl_01" style="top: 16.3648em; left:9.0961em;"><span class="stl_54 stl_08" style="word-spacing:0.26em;">C. (2000). </span><span class="stl_59 stl_08" style="word-spacing:0.3em;">Evaluación térmica y &nbsp;</span></div>
					<div class="stl_01" style="top: 17.6236em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.3em;">económica comparativa de crujías &nbsp;</span></div>
					<div class="stl_01" style="top: 18.8825em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.7em;">de aulas en ediﬁcios escolares &nbsp;</span></div>
					<div class="stl_01" style="top: 20.1413em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.42em;">bioclimáticos en la provincia de &nbsp;</span></div>
					<div class="stl_01" style="top: 21.4001em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.02em;">Mendoza. Laboratorio de Ambiente &nbsp;</span></div>
					<div class="stl_01" style="top: 22.659em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.38em;">Humano y</span><span class="stl_59 stl_08" style="word-spacing:0.34em;">&nbsp;Vivienda</span><span class="stl_59 stl_08" style="word-spacing:0.33em;">&nbsp;</span><span class="stl_54" style="word-spacing:0.33em;">-</span><span class="stl_54 stl_08" style="word-spacing:0.39em;">&nbsp;Instituto &nbsp;</span></div>
					<div class="stl_01" style="top: 23.9178em; left:9.0961em;"><span class="stl_54 stl_08" style="word-spacing:0.67em;">Ciencias Humanas Sociales y &nbsp;</span></div>
					<div class="stl_01" style="top: 25.1766em; left:9.0961em;"><span class="stl_54 stl_16">Ambientales<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 16.38em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">Humphreys, M. and Nicol, F. (2000). &nbsp;</span></div>
					<div class="stl_01" style="top: 17.6388em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:0.11em;">Outdoor temperature and indoor &nbsp;</span></div>
					<div class="stl_01" style="top: 18.8976em; left:28.4661em;"><span class="stl_54" style="word-spacing:0.6em;">thermal comfort. Raising the &nbsp;</span></div>
					<div class="stl_01" style="top: 20.1565em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:0.28em;">precision of the relationship for &nbsp;</span></div>
					<div class="stl_01" style="top: 21.4153em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:0.48em;">the 1998. ASHRAE. Database &nbsp;</span></div>
					<div class="stl_01" style="top: 22.6742em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:1.08em;">of ﬁeld studies. </span><span class="stl_59 stl_16" style="word-spacing:1.03em;">ASHRAE<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 23.933em; left:28.4661em;"><span class="stl_59 stl_08" style="word-spacing:0.05em;">Transactions 206</span><span class="stl_54 stl_08" style="word-spacing:0.02em;">, (2), 485 – 492. &nbsp;</span></div>
					<div class="stl_01" style="top: 26.4496em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.26em;">Humpreys, M.; Nicol, F. and Raja, I. &nbsp;</span></div>
					<div class="stl_01" style="top: 27.7084em; left:28.4617em;"><span class="stl_54 stl_08" style="word-spacing:0.5em;">(200ꢘ). </span><span class="stl_59 stl_08" style="word-spacing:0.5em;">Field studies of indoor &nbsp;</span></div>
					<div class="stl_01" style="top: 28.9672em; left:28.4617em;"><span class="stl_59 stl_08" style="word-spacing:0.08em;">thermal comfort and the progress of &nbsp;</span></div>
					<div class="stl_01" style="top: 30.2261em; left:28.4617em;"><span class="stl_59 stl_08" style="word-spacing:0.11em;">the adaptative approach</span><span class="stl_54 stl_08" style="word-spacing:0.1em;">. Advances &nbsp;</span></div>
					<div class="stl_01" style="top: 27.6932em; left:6.1418em;"><span class="stl_54 stl_08" style="word-spacing:0.36em;">Brager, G. and De Dear, R. (1998). &nbsp;</span></div>
					<div class="stl_01" style="top: 28.9521em; left:9.0961em;"><span class="stl_54"></span></div>
					<div class="stl_01" style="top: 28.9521em; left:10.2498em;"><span class="stl_54" style="word-spacing:0.27em;">ermal adaptation in the buil &nbsp;</span></div>
					<div class="stl_01" style="top: 30.2109em; left:9.0961em;z-index:538; "><span class="stl_54 stl_08" style="word-spacing:0.1em;">environ<span class="stl_16">ment</span></span><span class="stl_59 stl_08" style="word-spacing:0.1em;">. </span><span class="stl_54 stl_08" style="word-spacing:0.14em;">A literature review. &nbsp;</span></div>
					<div class="stl_01" style="top: 31.4697em; left:9.0961em;"><span class="stl_59" style="word-spacing:0em;">Energy and Buildings</span><span class="stl_54" style="word-spacing:0em;">, 2ꢘ, 83-96. &nbsp;</span></div>
					<div class="stl_01" style="top: 31.4849em; left:28.4617em;"><span class="stl_54">in &nbsp;</span></div>
					<div class="stl_01" style="top: 31.4849em; left:30.9751em;"><span class="stl_54">building &nbsp;</span></div>
					<div class="stl_01" style="top: 31.4849em; left:36.1653em;"><span class="stl_54 stl_16">energyresear<span class="stl_08">ch. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.7437em; left:28.4617em;"><span class="stl_54">Earthscan. &nbsp;</span></div>
					<div class="stl_01" style="top: 35.2451em; left:6.1418em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">Del Campo, V. y Mendivil, A.</span><span class="stl_54 stl_08" style="word-spacing:0.18em;">&nbsp;(2003). &nbsp;</span></div>
					<div class="stl_01" style="top: 36.504em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.4em;">Calidad del aire interior en los &nbsp;</span></div>
					<div class="stl_01" style="top: 37.7628em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.37em;">centros de educación infantil del &nbsp;</span></div>
					<div class="stl_01" style="top: 39.0216em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.25em;">país Vasco</span><span class="stl_54 stl_08" style="word-spacing:0.23em;">.</span><span class="stl_54 stl_08" style="word-spacing:0.29em;">&nbsp;Universidad del</span><span class="stl_54 stl_08" style="word-spacing:0.29em;">&nbsp;País &nbsp;</span></div>
					<div class="stl_01" style="top: 40.2805em; left:9.0961em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">Vasco. ETS de Ingenieros, Alda. &nbsp;</span></div>
					<div class="stl_01" style="top: 41.5393em; left:9.0961em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">Urquijo 48013 Bilbao. &nbsp;</span></div>
					<div class="stl_01" style="top: 35.2603em; left:25.5118em;"><span class="stl_54 stl_08" style="word-spacing:0.98em;">ISO 10551, (1995). </span><span class="stl_59 stl_16" style="word-spacing:0.93em;">Internation<span class="stl_08">al &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.5191em; left:28.4661em;"><span class="stl_59 stl_16" style="word-spacing:0.35em;">Organization for Standari<span class="stl_08">zation</span></span><span class="stl_54" style="word-spacing:0.35em;">. &nbsp;</span></div>
					<div class="stl_01" style="top: 37.778em; left:28.4661em;"><span class="stl_54 stl_16">Ergonomic<span class="stl_08">s &nbsp;</span></span></div>
					<div class="stl_01" style="top: 37.778em; left:35.9562em;"><span class="stl_54">of &nbsp;</span></div>
					<div class="stl_01" style="top: 37.778em; left:39.2821em;"><span class="stl_54">thermal &nbsp;</span></div>
					<div class="stl_01" style="top: 39.0368em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:0.87em;">enviroment – assessment of &nbsp;</span></div>
					<div class="stl_01" style="top: 40.2956em; left:28.4661em;"><span class="stl_54" style="word-spacing:0.55em;">the inﬂuence of the thermal &nbsp;</span></div>
					<div class="stl_01" style="top: 41.5545em; left:28.4661em;"><span class="stl_54 stl_16" style="word-spacing:0.84em;">environment using subjec<span class="stl_08">tive &nbsp;</span></span></div>
					<div class="stl_01" style="top: 42.8133em; left:28.4661em;"><span class="stl_54 stl_16" style="word-spacing:0em;">judgement scale<span class="stl_08">s. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 44.0559em; left:6.1418em;"><span class="stl_54 stl_08" style="word-spacing:0.42em;">Fanger, O. (19ꢘ3). </span><span class="stl_59 stl_08" style="word-spacing:0.46em;">ermal Comfort</span><span class="stl_54 stl_08" style="word-spacing:0.39em;">. &nbsp;</span></div>
					<div class="stl_01" style="top: 45.3147em; left:9.0961em;"><span class="stl_54 stl_08" style="word-spacing:0.89em;">Analysis and aplicattions in &nbsp;</span></div>
					<div class="stl_01" style="top: 46.5736em; left:9.0961em;"><span class="stl_54 stl_16" style="word-spacing:0.39em;">environmental engineering<span class="stl_08">, Ed. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 47.8324em; left:9.0961em;"><span class="stl_54 stl_08" style="word-spacing:0.02em;">McGraw – Hill. &nbsp;</span></div>
					<div class="stl_01 stl_108" style="top: 45.3162em; left:25.5118em;"><span class="stl_65 stl_08" style="word-spacing:1.25em;">ISO ꢘꢘ30, (2005). </span><span class="stl_109 stl_16" style="word-spacing:1.21em;">Internationa<span class="stl_08">l &nbsp;</span></span></div>
					<div class="stl_01 stl_64" style="top: 46.5754em; left:28.4664em;"><span class="stl_109 stl_16" style="word-spacing:0.48em;">Organization for Standariz<span class="stl_08">ation</span></span><span class="stl_65" style="word-spacing:0.48em;">. &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 47.8339em; left:28.4664em;"><span class="stl_65 stl_08" style="word-spacing:1.04em;">Ergonomics of the thermal &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 49.0927em; left:28.4664em;"><span class="stl_65" style="word-spacing:-0.07em;">e n v i r o n m e n t - a n a l y t i c a l : &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 50.3515em; left:28.4664em;"><span class="stl_65 stl_16" style="word-spacing:0.11em;">Determination and interpretat<span class="stl_08">ion &nbsp;</span></span></div>
					<div class="stl_01 stl_64" style="top: 51.6104em; left:28.4664em;"><span class="stl_65" style="word-spacing:1.1em;">of thermal comfort, using &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 52.8692em; left:28.4664em;"><span class="stl_65 stl_08" style="word-spacing:0.12em;">calculation of the PMV and PPD &nbsp;</span></div>
					<div class="stl_01 stl_64" style="top: 54.128em; left:28.4664em;"><span class="stl_65 stl_16" style="word-spacing:-0.07em;">indices and local thermal. Gineb<span class="stl_08">ra. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 50.349em; left:6.1418em;"><span class="stl_54 stl_57" style="word-spacing:-0.12em;">Gómez-Azpeitia, G.;Ruiz, R.;B<span class="stl_16">ojórquez, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 51.6078em; left:9.0961em;"><span class="stl_54 stl_08" style="word-spacing:0.89em;">G. y Romero, R. (200ꢘ). &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8666em; left:9.0961em;"><span class="stl_59 stl_08" style="word-spacing:0.03em;">Monitoreo de condiciones de confort &nbsp;</span></div>
					<div class="stl_01" style="top: 54.1255em; left:9.0961em;"><span class="stl_59 stl_16" style="word-spacing:0.27em;">térmic<span class="stl_08">o</span></span><span class="stl_54 stl_08" style="word-spacing:0.33em;">. Comisión Nacional del &nbsp;</span></div>
					<div class="stl_01" style="top: 55.3843em; left:9.0961em;"><span class="stl_54 stl_08" style="word-spacing:0.31em;">Fondo para Vivienda. Proyecto: &nbsp;</span></div>
					<div class="stl_01" style="top: 56.6431em; left:9.0961em;"><span class="stl_54" style="word-spacing:0.49em;">Confort térmico y ahorro de &nbsp;</span></div>
					<div class="stl_01" style="top: 57.902em; left:9.0961em;"><span class="stl_54" style="word-spacing:0.06em;">energía en la vivienda económica &nbsp;</span></div>
					<div class="stl_01" style="top: 56.629em; left:25.5118em;"><span class="stl_54 stl_16" style="word-spacing:-0.08em;">Ledesm<span class="stl_08">a</span></span><span class="stl_53 stl_08" style="word-spacing:-0.07em;">, </span><span class="stl_54 stl_08" style="word-spacing:-0.03em;">S. L.; Viviana, M.; Cisterna, M. &nbsp;</span></div>
					<div class="stl_01" style="top: 57.8878em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">y Cecilia F (2015). Habitabilidad &nbsp;</span></div>
					<div class="stl_01" style="top: 59.1467em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:0.45em;">en aulas escolares en</span><span class="stl_54 stl_08" style="word-spacing:0.4em;">&nbsp;Tafí</span><span class="stl_54 stl_08" style="word-spacing:0.44em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 60.4055em; left:28.4661em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">Valle, Tucumá<span class="stl_23">n.</span></span><span class="stl_54 stl_23" style="word-spacing:0.26em;">&nbsp;Propuestas</span><span class="stl_54 stl_23" style="word-spacing:0.21em;">&nbsp;para &nbsp;</span></div>
					<div class="stl_01" style="top: 61.6643em; left:28.4661em;"><span class="stl_54 stl_16" style="word-spacing:0.62em;">mejorar su acondicionamie<span class="stl_08">nto &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.1608em; left:9.0961em;"><span class="stl_54">-</span></div>
					<div class="stl_01" style="top: 60.4196em; left:9.0961em;"><span class="stl_54">0</span></div>
					<div class="stl_01" style="top: 59.1608em; left:10.0819em;"><span class="stl_54 stl_08" style="word-spacing:0.4em;">México. CONAFOVI. 2004- &nbsp;</span></div>
					<div class="stl_01" style="top: 60.4196em; left:9.6377em;"><span class="stl_54" style="word-spacing:-0.01em;">1-20). Colima, Colima. &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.1417em;"><span class="stl_55">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.3919em;z-index:13; "><span class="stl_55 stl_23" style="word-spacing:0.02em;">Campus |</span><span class="stl_55 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_55 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_55 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:30.0692em;"><span class="stl_55 stl_23" style="word-spacing:0.05em;">| ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:23.7195em;"><span class="stl_52 stl_08">268 &nbsp;</span></div>
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					<div class="stl_01" style="top: 3.0729em; left:9.817em;"><span class="stl_18 stl_08" style="word-spacing:0.03em;">Sꢒꢆꢌꢄꢃꢉꢙꢆ ꢇꢒ ꢃꢂꢆꢚꢂꢈꢛ ꢛꢜꢈꢅꢉꢃꢂ ꢒꢆ ꢄꢅꢓꢉꢒꢆꢛꢒꢌ ꢒꢇꢀꢃꢄꢛꢉꢝꢂꢌ ꢒꢆ ꢑꢄ ꢞꢂꢆꢄ ꢄꢑꢛꢂꢄꢆꢇꢉꢆꢄ ꢇꢒ Pꢀꢆꢂ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.58em;">térmico. </span><span class="stl_59 stl_08" style="word-spacing:0.59em;">Energías Renovables y &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:10.0408em;"><span class="stl_59 stl_08" style="word-spacing:0.01em;">Medio Ambiente</span><span class="stl_54 stl_08" style="word-spacing:0.01em;">. Vol. 3. &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4653em; left:26.4565em;"><span class="stl_54 stl_08" style="word-spacing:0.51em;">Nikolopoulou, M. and Steemers, K. &nbsp;</span></div>
					<div class="stl_01" style="top: 7.7241em; left:29.4108em;"><span class="stl_54" style="word-spacing:0.52em;">(2003). ermal comfort and &nbsp;</span></div>
					<div class="stl_01" style="top: 8.983em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.69em;">psychological adaptation as a &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2418em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.12em;">guide for designing urban spaces. &nbsp;</span></div>
					<div class="stl_01" style="top: 11.5006em; left:29.4108em;"><span class="stl_59" style="word-spacing:-0.01em;">Energy and Buildings</span><span class="stl_54" style="word-spacing:-0.01em;">, </span><span class="stl_59" style="word-spacing:-0.01em;">35</span><span class="stl_54" style="word-spacing:-0.01em;">, 95-101. &nbsp;</span></div>
					<div class="stl_01" style="top: 10.2255em; left:7.0865em;"><span class="stl_54 stl_08" style="word-spacing:0.4em;">Mercat, M.; Ledesma, S. y Gonzalo, &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4844em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.35em;">G. (2016). Centro de Estudios &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7432em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.33em;">Energía, Hábitat y Arquitectura &nbsp;</span></div>
					<div class="stl_01" style="top: 14.002em; left:10.0408em;"><span class="stl_54 stl_16">Sustentab<span class="stl_08">le. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 14.002em; left:17.272em;"><span class="stl_54 stl_16">Institu<span class="stl_08">to &nbsp;</span></span></div>
					<div class="stl_01" style="top: 14.002em; left:23.1145em;"><span class="stl_54">de &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0172em; left:26.4565em;"><span class="stl_54 stl_08" style="word-spacing:0.62em;">Pellegrino, A. &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0172em; left:34.4548em;"><span class="stl_54 stl_16" style="word-spacing:0.56em;">(2015). Daylighti<span class="stl_08">ng &nbsp;</span></span></div>
					<div class="stl_01" style="top: 15.2609em; left:10.0408em;"><span class="stl_54 stl_16" style="word-spacing:0.81em;">Acondicionamiento Ambien<span class="stl_08">tal. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 16.5197em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.97em;">Facultad de Arquitectura y &nbsp;</span></div>
					<div class="stl_01" style="top: 15.276em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.35em;">for Green Schools: A Resource &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5349em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.33em;">for Indoor Quality and Energy &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7785em; left:10.0408em;"><span class="stl_54 stl_08">Urbani<span class="stl_16">smo &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.7785em; left:16.7185em;"><span class="stl_54">-</span></div>
					<div class="stl_01" style="top: 17.7785em; left:19.0585em;"><span class="stl_54 stl_08">Univers<span class="stl_16">idad &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.7937em; left:29.4108em;"><span class="stl_54 stl_16">Eﬃcienc<span class="stl_08">y &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.7937em; left:35.5598em;"><span class="stl_54">in &nbsp;</span></div>
					<div class="stl_01" style="top: 17.7937em; left:38.4501em;"><span class="stl_54 stl_16">Educationa<span class="stl_08">l &nbsp;</span></span></div>
					<div class="stl_01" style="top: 19.0525em; left:29.4108em;"><span class="stl_54 stl_16" style="word-spacing:0.41em;">Environments<span class="stl_08">. </span></span><span class="stl_59 stl_16" style="word-spacing:0.41em;">Energy Proced<span class="stl_08">ia</span></span><span class="stl_54" style="word-spacing:0.41em;">. &nbsp;</span></div>
					<div class="stl_01" style="top: 20.3114em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">Vol. ꢘ8, November 2015, Pages &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5702em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.51em;">3162- 316ꢘ. 6th International &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8291em; left:29.4108em;"><span class="stl_54 stl_16" style="word-spacing:0em;">Building Physics Confe<span class="stl_08">rence. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 19.0374em; left:10.0408em;"><span class="stl_54 stl_23" style="word-spacing:0.49em;">Nacional de</span><span class="stl_54 stl_23" style="word-spacing:0.42em;">&nbsp;Tucumán</span><span class="stl_54 stl_23" style="word-spacing:0.47em;">&nbsp;Avances &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2962em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.17em;">en Energías Renovables y Medio &nbsp;</span></div>
					<div class="stl_01" style="top: 21.5551em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.48em;">Ambiente Vol. 20, pp 08.4ꢘ- &nbsp;</span></div>
					<div class="stl_01" style="top: 22.8139em; left:10.0408em;"><span class="stl_54">0</span></div>
					<div class="stl_01" style="top: 22.8139em; left:10.5825em;"><span class="stl_54">8.59. &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3305em; left:7.0865em;"><span class="stl_54 stl_08" style="word-spacing:0.16em;">Maxwell, L. E. (2016). School building &nbsp;</span></div>
					<div class="stl_01" style="top: 26.5893em; left:10.0408em;"><span class="stl_54" style="word-spacing:0.05em;">condition, social climate, student &nbsp;</span></div>
					<div class="stl_01" style="top: 25.3456em; left:26.4565em;"><span class="stl_54 stl_08" style="word-spacing:0.06em;">Pulgar, J. (198ꢘ). </span><span class="stl_59 stl_08" style="word-spacing:0.07em;">Geografía del Perú</span><span class="stl_54 stl_08" style="word-spacing:0.06em;">. Las &nbsp;</span></div>
					<div class="stl_01" style="top: 26.6045em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">Ocho Regiones Naturales. 9 ed. &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8633em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.21em;">Lima. Promoción Editorial Inca, &nbsp;</span></div>
					<div class="stl_01" style="top: 29.1221em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.05em;">S.A. p. 2ꢘ-1ꢘ6. &nbsp;</span></div>
					<div class="stl_01" style="top: 27.8481em; left:10.0408em;"><span class="stl_54 stl_16">attendanc<span class="stl_08">e &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.8481em; left:16.622em;"><span class="stl_54">and &nbsp;</span></div>
					<div class="stl_01" style="top: 29.107em; left:17.3425em;"><span class="stl_54">A</span></div>
					<div class="stl_01" style="top: 27.8481em; left:20.2404em;"><span class="stl_54">academic &nbsp;</span></div>
					<div class="stl_01" style="top: 29.107em; left:10.0408em;"><span class="stl_54 stl_16">achievemen<span class="stl_08">t: &nbsp;</span></span></div>
					<div class="stl_01" style="top: 29.107em; left:19.8385em;"><span class="stl_54 stl_16">mediatio<span class="stl_08">n &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.3658em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">model. </span><span class="stl_59 stl_08" style="word-spacing:0.28em;">Journal of Environmental &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6246em; left:10.0408em;"><span class="stl_59 stl_08" style="word-spacing:0.47em;">Psychol<span class="stl_16">ogy</span></span><span class="stl_54 stl_08" style="word-spacing:0.49em;">. Vol.46, June 2016, &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8835em; left:10.0408em;z-index:580; "><span class="stl_54 stl_08" style="word-spacing:0.04em;">Pages 206–216. Elsevier. &nbsp;</span></div>
					<div class="stl_01" style="top: 31.6387em; left:26.4565em;"><span class="stl_54 stl_08" style="word-spacing:-0.03em;">Rincón, J. M. y Bojórquez, G. M. (2014). &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8975em; left:29.4108em;"><span class="stl_59" style="word-spacing:0.59em;">Estimación del confort térmico &nbsp;</span></div>
					<div class="stl_01" style="top: 34.1564em; left:29.4108em;"><span class="stl_59" style="word-spacing:0.32em;">a partir del enfoque adaptativo: &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4152em; left:29.4108em;"><span class="stl_59 stl_56">estudioensi<span class="stl_57">tio.</span></span><span class="stl_54 stl_56">CongresoXX<span class="stl_57">XVIII &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.674em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.47em;">Semana Nacional ANES - XI &nbsp;</span></div>
					<div class="stl_01" style="top: 37.9329em; left:29.4108em;"><span class="stl_54 stl_16" style="word-spacing:0em;">Congreso Iberoame<span class="stl_08">ricano. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 35.4em; left:7.0865em;"><span class="stl_54 stl_08" style="word-spacing:0.19em;">Miranda, L. G. (2008). </span><span class="stl_59 stl_16" style="word-spacing:0.14em;">Estudio térmi<span class="stl_08">co &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.6589em; left:10.0408em;"><span class="stl_59 stl_08" style="word-spacing:0.47em;">del Ediﬁcio de Ingeniería Civil &nbsp;</span></div>
					<div class="stl_01" style="top: 37.9177em; left:10.0408em;"><span class="stl_59 stl_08" style="word-spacing:0.31em;">de la Universidad de Chile</span><span class="stl_54 stl_08" style="word-spacing:0.29em;">. Ed. &nbsp;</span></div>
					<div class="stl_01" style="top: 39.1765em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">Universidad de Chile. &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4495em; left:26.4565em;"><span class="stl_54 stl_08" style="word-spacing:-0.07em;">Ruiz-Torres, P. (200ꢘ<span class="stl_23">). </span></span><span class="stl_59 stl_08" style="word-spacing:-0.07em;">Estándar de confo<span class="stl_23">rt &nbsp;</span></span></div>
					<div class="stl_01" style="top: 41.7083em; left:29.4065em;"><span class="stl_59 stl_08" style="word-spacing:0.12em;">térmico para la ciudad de Colima</span><span class="stl_54" style="word-spacing:0.07em;">. &nbsp;</span></div>
					<div class="stl_01" style="top: 42.9671em; left:29.4065em;"><span class="stl_54 stl_08" style="word-spacing:0.13em;">[Tesis de Maestría].</span><span class="stl_54 stl_08" style="word-spacing:0.47em;">&nbsp;Universidad &nbsp;</span></div>
					<div class="stl_01" style="top: 44.226em; left:29.4065em;"><span class="stl_54 stl_08" style="word-spacing:0.08em;">de Colima. &nbsp;</span></div>
					<div class="stl_01" style="top: 41.6931em; left:7.0865em;"><span class="stl_54 stl_08" style="word-spacing:0.33em;">Móndelo, P.; Gregori, E.; Comas, S.; &nbsp;</span></div>
					<div class="stl_01" style="top: 42.952em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.54em;">Castejón, E. y Bartolomé, E. &nbsp;</span></div>
					<div class="stl_01" style="top: 44.2108em; left:10.0408em;"><span class="stl_54">(</span></div>
					<div class="stl_01" style="top: 44.2108em; left:10.3875em;"><span class="stl_54 stl_08" style="word-spacing:0.62em;">2001). </span><span class="stl_59 stl_08" style="word-spacing:0.65em;">Ergonomía 2: Confort &nbsp;</span></div>
					<div class="stl_01" style="top: 45.4696em; left:10.0408em;"><span class="stl_59 stl_08" style="word-spacing:0.58em;">y estrés térmico</span><span class="stl_54 stl_08" style="word-spacing:0.57em;">. 3ra. Edición. &nbsp;</span></div>
					<div class="stl_01" style="top: 46.7284em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.03em;">Universitat Politécnica Catalunya. &nbsp;</span></div>
					<div class="stl_01" style="top: 46.7425em; left:26.4565em;"><span class="stl_54 stl_08" style="word-spacing:0.56em;">Shamsuddin, S. (2012). Relationship &nbsp;</span></div>
					<div class="stl_01" style="top: 48.0014em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.42em;">between the Outdoor, Physical &nbsp;</span></div>
					<div class="stl_01" style="top: 49.2602em; left:29.4108em;"><span class="stl_54 stl_16" style="word-spacing:-0.05em;">Environment and St<span class="stl_08">udents’ Social &nbsp;</span></span></div>
					<div class="stl_01" style="top: 50.519em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.42em;">Behaviour in Urban Secondary &nbsp;</span></div>
					<div class="stl_01" style="top: 49.245em; left:7.0865em;"><span class="stl_54 stl_08" style="word-spacing:0.24em;">Nicol, F. and Humphreys, M. (1998). &nbsp;</span></div>
					<div class="stl_01" style="top: 50.5039em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.5em;">Adaptive thermal comfort and &nbsp;</span></div>
					<div class="stl_01" style="top: 51.7627em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.36em;">sustainable thermal standars for &nbsp;</span></div>
					<div class="stl_01" style="top: 53.0215em; left:10.0408em;"><span class="stl_54" style="word-spacing:0.24em;">buildings</span><span class="stl_59" style="word-spacing:0.23em;">. Energy and Buildings</span><span class="stl_54" style="word-spacing:0.24em;">, &nbsp;</span></div>
					<div class="stl_01" style="top: 51.7779em; left:29.4108em;"><span class="stl_54">School. &nbsp;</span></div>
					<div class="stl_01" style="top: 51.7779em; left:34.1634em;"><span class="stl_59 stl_16">Procedia-So<span class="stl_08">cial &nbsp;</span></span></div>
					<div class="stl_01" style="top: 51.7779em; left:41.9265em;"><span class="stl_59">and &nbsp;</span></div>
					<div class="stl_01" style="top: 53.0367em; left:29.4108em;"><span class="stl_59 stl_08" style="word-spacing:0.11em;">Behavioral Sciences</span><span class="stl_54 stl_08" style="word-spacing:0.04em;">.</span><span class="stl_54 stl_08" style="word-spacing:0.05em;">&nbsp;Vol.50,</span><span class="stl_54 stl_08" style="word-spacing:0.06em;">&nbsp;2012, &nbsp;</span></div>
					<div class="stl_01" style="top: 54.2804em; left:10.0408em;"><span class="stl_54">3</span></div>
					<div class="stl_01" style="top: 54.2804em; left:10.5825em;"><span class="stl_54 stl_08" style="word-spacing:0.09em;">4. 563-5ꢘ2. &nbsp;</span></div>
					<div class="stl_01" style="top: 54.2955em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.07em;">Pages 148-160. &nbsp;</span></div>
					<div class="stl_01" style="top: 56.797em; left:7.0865em;"><span class="stl_54" style="word-spacing:-0.1em;">Nikolopoulou, M. (2004). </span><span class="stl_59 stl_16" style="word-spacing:-0.12em;">Designingop<span class="stl_57">en &nbsp;</span></span></div>
					<div class="stl_01" style="top: 58.0558em; left:10.0408em;"><span class="stl_59 stl_08" style="word-spacing:0.34em;">space in the urban environment: &nbsp;</span></div>
					<div class="stl_01" style="top: 59.3146em; left:10.0408em;"><span class="stl_59 stl_08" style="word-spacing:0.61em;">a bioclimatic approach. </span><span class="stl_54 stl_16" style="word-spacing:0.55em;">Attiki<span class="stl_08">: &nbsp;</span></span></div>
					<div class="stl_01" style="top: 60.5735em; left:10.0408em;"><span class="stl_54 stl_08" style="word-spacing:0.77em;">Center for renewable energy &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8323em; left:10.0408em;"><span class="stl_54 stl_16">sources<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.8121em; left:26.4565em;"><span class="stl_54 stl_08" style="word-spacing:-0.05em;">Tsuzuki, K. y Ohfuku,T. (2002). </span><span class="stl_59 stl_08" style="word-spacing:-0.08em;">erm<span class="stl_16">al &nbsp;</span></span></div>
					<div class="stl_01" style="top: 58.071em; left:29.4108em;"><span class="stl_59 stl_08" style="word-spacing:0.16em;">sensation and thermoregulation, in &nbsp;</span></div>
					<div class="stl_01" style="top: 59.3298em; left:29.4108em;"><span class="stl_59 stl_08" style="word-spacing:0.21em;">el derly compared to young people &nbsp;</span></div>
					<div class="stl_01" style="top: 60.5886em; left:29.4108em;"><span class="stl_59 stl_08" style="word-spacing:0.02em;">in Japanese winter season</span><span class="stl_54 stl_08" style="word-spacing:0.02em;">. National &nbsp;</span></div>
					<div class="stl_01" style="top: 61.8475em; left:29.4108em;"><span class="stl_54 stl_08" style="word-spacing:0.3em;">Institute of Advanced Industrial &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.0866em;"><span class="stl_22">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:7.3367em;"><span class="stl_22 stl_23" style="word-spacing:0.05em;">ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:31.9244em;z-index:13; "><span class="stl_22 stl_23" style="word-spacing:0.02em;">| Campus |</span><span class="stl_22 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_22 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_22 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_22 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:24.6644em;"><span class="stl_52 stl_08">269 &nbsp;</span></div>
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					<div class="stl_01" style="top: 3.0729em; left:19.9091em;"><span class="stl_18 stl_08" style="word-spacing:0.05em;">Hꢀꢁꢂ A. Cꢃꢄꢅꢄ Cꢂꢆꢇꢂꢈꢉ &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4501em; left:9.0959em;"><span class="stl_54 stl_08" style="word-spacing:-0.03em;">Science andTechnology, Tsukuba, &nbsp;</span></div>
					<div class="stl_01" style="top: 7.709em; left:9.0959em;"><span class="stl_54 stl_08">JAPAN. &nbsp;</span></div>
					<div class="stl_01" style="top: 6.4534em; left:28.4659em;"><span class="stl_54 stl_08">Nacio<span class="stl_16">nal &nbsp;</span></span></div>
					<div class="stl_01" style="top: 6.4534em; left:34.5781em;"><span class="stl_54 stl_16">sobr<span class="stl_08">e &nbsp;</span></span></div>
					<div class="stl_01" style="top: 6.4534em; left:39.1205em;"><span class="stl_54">Ciudad, &nbsp;</span></div>
					<div class="stl_01" style="top: 7.7122em; left:28.4659em;"><span class="stl_54" style="word-spacing:0.94em;">Arquitectura y Construcción &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9711em; left:28.4659em;"><span class="stl_54 stl_16">Sustentab<span class="stl_08">le. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 10.2255em; left:6.1416em;"><span class="stl_54 stl_23" style="word-spacing:0.4em;">Walter, E.; Agüero, M.; Watkins, M. &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4844em; left:9.0959em;"><span class="stl_54 stl_08" style="word-spacing:0.37em;">y Mansilla, G. (2011). Escuela &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7432em; left:18.4028em;"><span class="stl_54 stl_16">Sustenta<span class="stl_08">ble &nbsp;</span></span></div>
					<div class="stl_01" style="top: 14.0021em; left:9.0959em;"><span class="stl_54 stl_08" style="word-spacing:0.39em;">SECUNDARIA Nº 39 - Villa &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2609em; left:9.0959em;"><span class="stl_54 stl_08" style="word-spacing:0.46em;">de Antofagasta de la Sierra – &nbsp;</span></div>
					<div class="stl_01" style="top: 16.5197em; left:9.0959em;"><span class="stl_54 stl_08" style="word-spacing:0.14em;">Catamarca. Acta del I Encuentro &nbsp;</span></div>
					<div class="stl_01" style="top: 11.4876em; left:25.5116em;"><span class="stl_54 stl_25" style="word-spacing:0.42em;">Wargocki, P. y Wyon, D. P. (2006). &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7465em; left:28.4659em;"><span class="stl_54 stl_08" style="word-spacing:0.57em;">Research report on eﬀects of &nbsp;</span></div>
					<div class="stl_01" style="top: 14.0053em; left:28.4659em;"><span class="stl_54 stl_08" style="word-spacing:0.22em;">HVAC on student performance. &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2641em; left:28.4659em;"><span class="stl_59 stl_08" style="word-spacing:0.05em;">ASHRAE Journal 48</span><span class="stl_54 stl_08" style="word-spacing:0.04em;">: p. 22-28. &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7432em; left:9.0959em;"><span class="stl_54 stl_16">Bioclimáti<span class="stl_08">ca &nbsp;</span></span></div>
					<div class="stl_01" style="top: 12.7432em; left:16.1116em;"><span class="stl_54">y</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.1417em;"><span class="stl_55">|</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:6.3919em;z-index:13; "><span class="stl_55 stl_23" style="word-spacing:0.02em;">Campus |</span><span class="stl_55 stl_23" style="word-spacing:0em;">&nbsp;V.</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;XXVI | No. 32 | julio-diciembre</span><span class="stl_55 stl_23" style="word-spacing:0.25em;">&nbsp;|</span><span class="stl_55 stl_23" style="word-spacing:0.02em;">&nbsp;2021</span><span class="stl_55 stl_23" style="word-spacing:0.01em;">&nbsp;| &nbsp;</span></div>
					<div class="stl_01 stl_21" style="top: 65.9674em; left:30.0692em;"><span class="stl_55 stl_23" style="word-spacing:0.05em;">| ISSN (impreso): ꢀ8ꢀꢁ-6ꢂ49 | ISSN (en línea): ꢁ5ꢁꢃ-ꢀ8ꢁꢂ | &nbsp;</span></div>
					<div class="stl_01" style="top: 65.8892em; left:23.7195em;"><span class="stl_52 stl_08">270 &nbsp;</span></div>
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