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<html>
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	top: -0.4em;
	vertical-align: baseline;
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sub {
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a:link {text-decoration:none;}
a:visited {text-decoration:none;}
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@supports(-ms-ime-align:auto) { .stl_02 {width: auto; overflow: hidden;}}
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");
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?#iefix") 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") 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") format("truetype");
}
.stl_07 {
	font-size: 0.67em;
	font-family: "LPJUVI+ArialMT";
	color: #000000;
	line-height: 1.128472em;
}
.stl_08 {
	letter-spacing: -0.01em;
}
@font-face {
	font-family:"RQBETP+Arial-ItalicMT";
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QWdLsnuzVp0YodYeaP3xIUGSbuQAEoojCuVIpHpTzCPhYlMPMwyl+PiHQ7AjJ6hztzc+/TuIvxk4AdBJ+QPG/Zwza4YCWxVRFtQSY5g9VzEqOtOIFVMyrWQSWxE2b/RW9Sas+sjYGYFPiB4xmIBI7L4iMJdnuJ8ldbrjMttZ4iAJIYsCl1XUiBQ/MSk9ivLM9qcKgt0S/lvxrZOEJ1O8XRlAbingKBQAQVPGOLzb219L4T4qVIg1w4w6alVh3QWDmOcVoH0rJeKcZv1Qb/Rg3SJ2rncFDIYCIMiG3yiiG4X09HIA4mmD92AQ9fogfdjrRKcv0rQ5P6zgI0/ycZ05JsT52LcWSAmve7nAyk0YMExQgpDsy7p4qfXqKV0cGCSLI9ykTJIycAubRqja31ar0/epigJUb8xAosYp8AgAmSGKBi7qyFyCLlNH205jALAhU1Hm/IQL8zmutUrSVCfsq+cL/WZ1jfsCpXihmGkYcGUeV1mMETb3HgjGLWHETYZgcV0CBI4abpkxMQWA9YgRelQEtUpuqckoKujp8mCBr9vjEA8D94FZKa2iHv/fxRzC2SFESABviEG4jKBMDOLpeVLGdUzelpOEUx/wTDOYsLwhBPIDAWIhKGh1naz2OWFGxsdh6J1udEFgMKUJMLfdmXEMppH1/NhFqyhQCg2edROudkU3t+u+heogzekWFwJOub2I7LSHdwosLxoWUDooaXjZxOWOzYdtoQHWQLX+daJGrhFjAWSzElXdYS3mAV9LOmbbDFhEMLUMwlj//tJcDAkLpxVC01QklME4qabKr7gEPKjxCkW49mAgGld8/S4dIwx07RY4LPOG/KFuo3Mw7dUM9pdSUqrA0h8kWhAA2oZQ8cgjCikOyCB+IDIL7D4TaZ09rvu1YNGx5m7wxdfrkHVbatvg3H7VHMGmTAoU5+A66Nm6y0gndYQGhNQ4g4mIMxmIgFBCmDNCrb1mVNr3k8cl1whPqSjNAX+vjgShJvC5sRFCsLQgA4taKieQfqj00sq5UwtbHPesQ0STM4ISkvCV/JsnTvGcF8eGAD+O1VgWDZV4aLR+KW1a4XLvk66YUilFux4PImrQeyYnF48InNueTOtR5b6SivsKvewWhtUToOj0tt0cVYbOYpAs8pf252GPYqME1wAJw/H8WtmP9E1zVJq2sjUsuLJXCQb/jfUhR3mUIxwxHBsxD4kuqWBLAQakcdhnJ5hqa7/6ExUYWKj0AJ/JqPEKmlMroPOVWEzeutnXUu6Mhij6McbHNAw5911rfQ9SnYYDZzN0KS/psOkNkwrJns8QvLznbBrkfSlPDeZDbkXQJW8erpNkwEzlo1VpYaYBkz5IgZXh10VrFnR0mhejBWobIUYDdGnM3syB5k94AhN0vzCu6yPgvO+yQSRTd54RxXILP6KDMe/x7Thb6pTfKVFrueoiggfNZAM6d3UjsDNmBSIKDmjfKu/h8NHIGGiL9bNb2n249TPJsl/xA8QRsR/XJXPzIEDfcg1Fx3UjHoncl2X47il+APeTYKXvPJYP2KAhkayzzMcBFAiSln2KIlAkNPHUpDfh4+NcI8tNbolaMp/40kaL8FchOVIQIKOMCflSR8+G//lf45qol9Et3EYP/HEKuCToRADjCCTWkYQAMh6w2/M0VpQBoNqAikrFcJwOKTUr1ZkaHqSTvFKwaEQXjOIA/U4KOQLRHLDc0xO+g4QN+ip7QqX9B8z8loWva8GIFDRh7L1c3IPSnELSn6jogMVTqDX+E4TuCgSk5ywjG0TkdgzQZZmg6czWQRPSuEEN0Hg7TmwFb4EtEbGSTAoqYvG1UvMKl17SRMDHMhBBekpa/bp6quLgJ7DgmbgL+XdmIfToTRzsox7WBagbODe35lcTC5REXpEk8wW03cUigdimcFpFgD1gLNholnNeiF2XQ5qWtZs3sE6pIKkur4g43//FQGpIHvmCHGzeSpfNsGmOhOCh6afsFRJx/GADMBwCZE0KiQhKbqRO9fCh5B0CKq2OoBHRlMcDQ1YNbR4/24EqA3Y1WwhVGVaahwRdJBNJKzBnOncNLccOynAc4mhYPCkYcwAA9BILSe91Nju/6VhrUlrT7FfQ2n3+moYWIpgiG7MnwDWGVeByn54ia7ieIWXL4JvtINTNvsAKtudGm7wkltu5QBiG1nPpcnCPjIEhIVVquHpQYgEkxiol1b9illd1czHkyDCC2aLEB5JvHSlx1vOSF9ewYP8IN0gD4Fks8OqR7kGu8dQkd+4kZ+sJi1OsuPUaNBJY0o7QaPi9FAmQoB+MMGhV+sSyqqQS5BmzEV3LCfukHBCi4rB7ud8E+cPTRsOui2Y1JjCoi+pjZELw2yP4sXGd0xipjhKA2xjsTXHGkR7cACgAzjg042q7BlLnZXg/7Nqk/23rixu5TBVnvQ1rCdV7yhXl4oquzlTC6dDBe6qW5RumA7lBzc85I68tFXkIwEC8uAFYWAHnIB8Vx54aViSoVVsRun6E272ml2+ojooMmKKHOgkYQgPFGNHg5G0CAWHYmURx9SadZ8BmvCR0VzsTorWNKxvYPYh62g/A7h5YkWu28ZGoV2MGomRjZA7NcXY1yi8WTqCn+oiQEJSoyk8pBjvPJT41ygkNeyNMDEOsZW4A0jmQhJEDLYiFMgQNiBscMA6Srk4C9BGiiyAd+AVMogN/EOOPQLulnBKABZ8yygsC8MtyB4Ag2GgMKHTyhkPXrPcX+CjBzrANC4QxBI8Zx2D2nGzzYiZtYnMuDPmm4dRkfjmjXWB0CSMbxf3ICT1Xr0PXRApLtgC4FYBa8WwDmM71wPfeuYQWSFZLjdoD4Vn3A2/XWSN0iQRMEvGF7Sxd4A9QKUCZ/cQ4mFNNPBytPfAFoRaxE2ozR8m+TqlfjWov2EKs5zaZDtE0JgxcYu65yNvPUTTyzAzkpToYMIhByexejlA/wM35I8hUMG0/5qLtG36DGHXa0HDX8UEjbYWJjNKatkKVX4cpoiUqHHGTv6Qi1/v6boWcxjOBypcRiqunpDvZKZ8YXHTGFSYLIQrq5FvCeDU3tGlcPWa4k/wagnQt632wS9ZrHORIDUyDSiyamCaqreWNB1dJhlNqpbSWNRSYnkgHRLbTki+IoCZx8lvtKcFtI80CXztqz1kPkv+04b5/3BMrjbNPohKj7gAHk+IiKj+h2dKkZoACwksNt+BHeCOsUgPbQGj3KChXvEC/MzcEab5YbAe0AVfga8A2QdPOoXvRdLDNwCDnM88aUJrraMcl1Es22izkYkJ8sMooShzCyxcQ0JAtfiMuqo28/R4lYSZsl3PzzUhU/XAcpZyqSTXk7T0EcEVU4tIrgBCSYhVYRWIDo8WFtPFGckvnCng0K9xng/6M8g6dzzCHYH/UBMLJCF3+wzsYd+3FfdMAyTGS2XeOFh7P24mopMLAOVGrUwwDEE81DAqNjpoBN9wu+ZLenPoKDq5KbCPDF1Y2x7SVHlp5UPM1Ou6Eb+hqd4Qqy5ZYCyp9x7dyUanZmr41vsdxNM0RHjQM6VCC4yIJwAB2uAJJECBMVqcBDv1ONRnp8uWSPA/RoeTOcVpxWHaxFqq2P5Y0E7iTOTKuk6DKSfVGXL5OsWX3lMGX+I3Mu2M1Ry4k16e1x4pmE6aA4LR/JR9mmhuUgyAkgKEQwdY1iQLjxDaFBSiUuvAeMZq6hugiE9sLFBcpmojqIm0SFSGagko1nZMyfHVkCWBKmpeqsOqYA4kL+3mKzIwXaZ3jH36WEc24yOAMjWRi0YwiJh9acu/cnj4AqH5Y0NdDxZEdizTeYcKOyOLCCHauaMQDgJPY5AI/aEIlaNZ3ckj2z57U36qbCTDHp7YSOcH5Il6QAQt7Wqxz4dUmELlK9iCv3HJ9o64JmlwhxpWLpF9yaFkS29bjRaIl4ehR4NHYPM9XzBagv6m2k4/BEUS2GgUZexC/VKc0HaML5TIX0+VkcpRIFFnUtBju+OpCP2F0lJfgEFhNE/Ip1UL5LfYoFgpjI9EndPuBjYj3FMi39fBURD/ZURdCl5R7eC8RML64Uyo4nUMVnJLFLRIWHYySYI1F8n4nD5/J4pgCaYNfMpAYhpKm26ICt7ponLBqYv0eErnQKiHZbziMi0yL5WLN3Yyqq14lwRrXyqthpYgBYzH0Jt2wTf7JJponHyUBUyEjE37AoS2u8Ug+6aeD2pFjjAJBc+JDOYUwkD2h585/5rzo2oZEsIfWlyShW7QniWFDqOefDcBMRCEMMJyuTzEgZkQ8z8/HiamLMjIcXLtRmkSxBbPSsTBrPrvBePUEskeMxq1F+X0DDQ0TxlZb7SPNNj2xbnK4Ioaq9rizp1uZ7lI25Se5RSx+AAIc6YlmsuL6QcG0rcFBCwhn8H5yV1Yrls/l9BG0KqDQhXKxaSEQZxldCitAKqo1aaBQ09zQURpNhK2KiYQy2lqQTkmxaFQxopuuRyoyuLFGjSZTjOgxo7qFsUDKewpgVdTAaW2Nm775+CXTLQM4aHETOBsW6KcrU1UFVkJR66MMWvOYlaxdEWzlRvS3okhu1KcGdcVzA8xgAs2QFxWhqptfTSDVCIv6wdOW466POBY9zACpwYPd0X52BEdhGNsd7BvMuNFEDogs9qxxAIeSdKd3k3GuzeBHSYCikw/D9rXDacGz4ttlRbmR2roc5hN2fcftw0kBCF5St6HxyMqu1gXG+huIErYr0VoOpIS9HAksxdgPJ9k44IBE/VcGMQOmKisDRcwsDlkDQyAlarKb4UKMyNDa45nwyM4EPxnVAYQfhJb9x8IKYBF/cAseJPwWrPDDnrjIQp854zRhsN2iNkYeKYSQjmM+OgB30BEDyCa8GDH0B9iNCeABJ2QgXdeMhE/0H5c4eZqSUyERXLik7sSNNTQgDTVyxYiK8NXAwTPHKlCgzJVJWURRbmE68/QdoeSlgkldSwko6+VoPHM2rRuDZEtGCbIRk4Z2SS8jDp8B2skgG8MmmDByk2gmyA6Brw0YUfa2dZTXGz2qw9BtTNVI9rYXRmI5w1a/wP7EpCaWX68oYC9+c+d7X/ync0/5WTVtIDOW2I35fFsD6AyD+wa3QnDErYCltM6XyoVvTAdZxSQZryWgf1d5iKVbUFfkTbRkYaFUDBoxK7sp4xgZj3POm7wzo92wJAmzfEErJXBYhdWmvr2UuyPxgIT5DSzjb4DtRosUTQuN+jnZcAlf7c74Y4kig6liBG/jGqGmV7so/WQ4JCzo15hsh42Unxl0BL/uo4QXUy/ABaS8fClfs1wA3OuxdhclMmzMyaFYsY05yWHcdXXBSUzpnNrA0Y8M+kIIBpYUwDG22rxkCpj+5IgomWnnuJ0H/iFwnVHBkLEQ9HwzRJc9l+ij9OKuW4vdKTLG10fD1cXQF0GOEDAJvNu30zIAkmOsQBuz1RwN/N0DLEtoJhxgGr+eNxRJLfLBAnCmck7oQI//+sgNGH6Meb3Pu9MmxJgFnYoXXjqbVSkw5Zf2sJUx7QYbxH4JxzDt96ytQx+jULI7t+QbvrCq8JCL7rxad7yTM2C7g5rcuu33NceZi8C4YpjcT6zK5Hw0iZIbeqpyf8IKiXkIJuHaYTPefAZ9wvwa/eeD+ynNq7tqY1PpeiKTzqOLjCfbokw2mNG2myxpNOHGJsiGDwd64JyWRb0xrX1kUS176Qibz0WvEgppWtY7ZiWE5SFlt4VIZQpXtNUU0vZybF8MZpVHh2QqFtvnC+ZJjjP/RkrCZzjFhZD1GVyap9epr7ZOoitGVom0DF0zY4KoK5GsQumn3uQlMj5mYbAeRHKJg1xlDgdH2isanmgSNEid7FOkdoj+sqA/CTCQo+bBgItHnJvAcaL4kXqR64HXwKlDHjT4MmrjM3EbArLDPsPDRbAJ4CVIJs5Bzrard2gY0STRHaITYrOqSCsvSGZD3+qY5ZZGSkYbV0SIysNc/GdIedwWobA1pc3SaU2sNwGxLTSKm90wxpvCMzC1sJihDIHtTlRwOEHHCu/yFMY4GogWPEwdTgqhUOteSXA1iduze05/7iOVlMgxN2gB2oGcKRTou6JNsnXwDbByV7omg3gUcbIvRj/glN4xsy4N+YtzMPckVoE27ZS1pjbovWo9Ig++h/DgL68qxImmAc6S1k7Pj9CgqDy52pUdrBL7ZECNw258S8pA6C6ahxYQ2c1ldhMGiMzcbaWlc2GZB89/XEdB/Bp2LbmmmK1Cck7oCzdjnAZltHpw/Sokzlmb7AUaw+MwFLcTlS6LIgjY/HcuONkNio4MQToFIrSH4kTBAjOgNsr9rIJ9GMHb8nRt/Xo9MgJ00u3BCf4wXgSmj9O50dimmV8/rL14hWSYHLOize7Ya+cGCASKP6gTBVWGJbHoncNM1R7JBUTWYkhlIL6HxVU1FoCPua8RbJ1b9u5dTAObhkJhLMJzyrCgTaVo2rk0XMACrDZ+SCVu6FQ5+KXJvGrQFvjON+0UhbNQsxgvkUeW+GgGaBzwLgNawG/nrEkCy1sOiYOwxzo0kiI1V9qCXCl+uiYWRdFHSrBcFpxoEpIacaCPjGU7KonZFp9J9trEKRZ+dqoa4UEcL48cDIAL+KqASFKAg05pwRvCIsRES6I/+YtRjwSS2QIpayDH1DfAAAlBEbewp/+GJqRFlU0eiaEy88w+G9QuDuBg9Btgbj4Tvrfoa7VPMw93XozVMv1OZAIJDb0H0sMJ8axxGQaPSM6tvaaX36pZZt+Pim3BEhqnWsWPQDIoTk7Tu3dzTApm2QsKrsUutHQ/mVtz0EAhsAE47V96UY/frGuOv2cHBkKm2HWmrwFwMqhnA6Owp7DL9neVUd4eOlXfSZmMpPF+3n1jFifpi0EPjV0rgWTCfCWDRu1lVLMyYDqjDIHsr3ruTz3uDD8UqldweCP7kPmUVRhBkDTYTjPwDfPuoVcsNF6CVzcFAz8JKzXB7Yl0n3ZTeqaM775igCrQzbJXIwets1+FOoCwEDjg5jL/ICTkUQT5s7s47EAk3t/lQKKCSwgggZegKEGje5/hBMvToM8otu5+K3Gzzsz4mk6SMwamRAUtgIaP5IQhomeBJBoipJ6nUWKR+BsqJ7Am03ABLeoJdp3fHqPPCShAOzdTG4svbUnAh4f0k5ONjp2/0JTrNqyK4UGvgLT56Vnb3daUwj8AzRpcBwLPNwLUFPcoeqEyz+ueLkVtjsyYwsQAzDlop+WDL0eaGq3dwJ8xH0Bqj/gI7QH9FyiSx0ruo1tEcW3i2OXajIjjAIxM93f5eZzwsYSF/DoT2DiAAhGDsS6o26lUqqoxKSmwxHM3R00kx4L+QkavLevglsBzE6tPE6szJJUzM0nKmMHsNiRNRPx7zkDAxNAprLukDbbVcXVbNSnC5SgYM2gUkJ7afmBAVkXkfl1aesJwCqSfgZqQKUAowrJ8R1BUOgrHjjHcO5PY6gHPpd5aP1mGaJ7oFnj7xDUDgcclKQSFH+VO6iDHXuq3ulsGV8MQnkTGup3vQY4ciG0aAL2NKW78Gw59sUHH4+XO98aYjrUOSIkDN5sV1esmqUUYLjBuXyidvy9ix5xw8EpyAniBAkBq7g6agaBZ7mIif9RgkgTP26DBOXsO8OwlbDiiAMgfjOkJTfsM/uM2TVPdPhiYM0g1vR02eckyTE65SbJBukMNI025tC+OHP5cIbJcNZ/ZlMhosnTYPZK6LlLsu+spL/TaFMEnu61ExiWfLJcKwAvA6V7zja8wb/JOHXo4bfBP7TzRyC5vCY5vTZlGCDuX/XgDa57RObw7ywY2x1xZB0EyhgBZ3mLII1AYeg7bnisy8pxgT5dCEz2tlShGDdhwHzyNOFr+hLKO8cAmmF/4nJkBmN1XOJ3JjCW+WHsc7BLqaIHmogoYjg+xsKZBbJzFoVo/A8VUTZZnxaceWclg+9HfTy3pXhvH0FwWHfNigUTjhjwk7xGCkBpwJ+cpejTD7pjxn4wevN1RZYg33YYodL93s0EFn1j6IAzEnKLkfury13PvYtYOcvU8DYshIQCCJNNgO+egR3mJd4/mxFVrY/3q3hqan0gr882hkRtxJ8bxNJ8BM6y9e4m1PMqNz9a8G5bYTBA93GvX95p8KT7ZHpOkfbgFf8s0VIoMySWuiN5JS+yeDIpfN0RJx5kvBkJqNnrp1ntoSCOc1G+CgtL3vRc4NQcItPwZY/HYEMH8kJbkiGSkpcnwWO9wIlIWe+eOTZViKqVsqMs79TsiBzsegCWSQd45vn1WdYZ635jfzwEvGLX9bFI5XFiSBy+m0VCxK9MYtgCmKQRKncHO/Cag+M7YaRFCuTq6pXoh8Kojywh7GgekcXBDA4gau7Ebo8vUYIOEIlgCvO6l/uVPGdi00sIG+ri9M9wwps68yQNjTutrBXF49YCZSifw5Jl29LG9JkqCxXtMcZEF89mRYdLecmEd+kecORHGUwDqjbDBk+oYYUhxRqQYVQe6MCMLBXUz0gFm147Vhfjbj8dyA0ZVu5+vSOujWw71RlgF3EQyjGO+6T/+EVmdoCLYyttXxTpXbFRXCxeZK5+QaZTVWZf1osm4GJ4Xykx5U/4ecQGl7TUc8zXeNFOFwpl4Y9VSYyOIdGK7rnbxYOHLLoYKXPYLTmnpEjiGh6SZIgWGN4hS+g4kWJlOPgS8rhlUPc7ZgnhpODnmJ+TVUzgn+qXBvR/81jty1Q7mofYjyfi0oxCxh/QhFeOiFFSzy+UZnyoc13mD8F6UQMFqEUM6bF7vgunvWsVIKsp78FuoGvj6tAuIujEmvU0dQLzLS/AZgixZlIt+cOlUTjDIsWI62wKXk504xGqDr2uRmjybKdtHUAfjAG+FpSwCpaCQBgLQvnH/S5Mwb+kRPaHeIHFoPu51uaO+z4e6xrbrn1IADkA3DagYViwZZFGiJ5XWupWWgyB7j3hyJ0NMRChb1lg4Gwqr3DlAHVzoKVUsCxEccJ2Ohi5y1rznHPoVHcrmVAABlEOzVV8SOJbDMo4BBOnTMKmJjUoAWDJCcAFFPCURGxGClJwRpISKIENSAZE6SJMA7gIXdYYIYvi9FN6olt52ga51s+rx2udxymi2xaWFl26eNr7ChczIdUezSOGjAUg2N6AF5UJRZI0uYHNTj3O6Kijms8arZEH7I2dMqauRMLi0I9dP3yClERies3rRu8qQRneIG9KNB5a6oAQ4Thy27X0qbWnZGz7XXsh7x6RaBbSXS0yep5swwXtqedd9wKJCa/YA5MgoGBvUP0MBvPbwJZjA9J2K86U18iYiY6PZMda8oDGWlxou09jQkrPFEhbCpMNgxSRyjAjvK7YYLsh/magv3ajICDFldP8AZ+C3Ipljx6MBf1GOOaSUYEhz9yGJIOgdwZr1CCd0e3fCmfhd39HmDwO7+bVnJLpeVDoBGDgmJ5f4ljMKl0pQLp+EvL+zTabihQcPobgAVhlWDt/gYbGBUQEuoGsKbVa1kQxBmmx5A3glgIVQ4S3gzoIiWxTcZfVJXyAxleokbweCwNQRFMHnXtul/VDSoJlrgXFlI1hzlE3ASuBKf7jjzUDBtwMIkD+7+jRjGNFlOgzUJco00dxk0pGrrl8shCRFRtGCcYCfaYdGVgGOCx4t5W/VHR7oTxV9z88jc9M2qprSGKIkYHC9VWLBZwFKI3aOyBnHpSWFZFg3CNJWgS0AvHmBane2hDrHoO2PYCJXhIwDmocVJTMtntKRGZ9PIVDA+uFz3GAi6q5wh9m7cXulIfKPVPjJzpGeJEt39y7299ImNbisG5daOFArI+bs8OgLk5zvbWNOKtkUusimZw0IFnAEZ3gAZx3RID9dOPqIm95qQZoOG+u4UxCACmhgfqYsS2NP4ZzV4GlZ2TcnicIDcjbtRbMmOumAyZXAraChb2j4Z2zT4O541WZQcHrIbYSwK2tZamZJhkIOx42OO2shcDz4uPkxpKG8oHmGyJMaOBCf9f1o1S3X3wdGBfyG2oF4awQGc1Z9UQcsFjR5VW0leCMIQGQVgCQu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") 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") format("truetype");
}
.stl_09 {
	font-size: 0.67em;
	font-family: "RQBETP+Arial-ItalicMT";
	color: #000000;
	line-height: 1.128472em;
}
.stl_10 {
	letter-spacing: 0em;
}
@font-face {
	font-family:"WUKPLI+Arial-BoldMT";
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3n/x6uOvRHC2fSDFS4c9nf00Ai4lfMvvoFFGrQD5iTCYf+qSWNDuACZoCJrRyHFVnUawGyAHPKrs63YTFVKXEPDrTa6RBoywDNLdJFjwvTfziHIGtqbuCt1T8Dvg5Juga88pIkTmVdZMCOuzGHxQDpQ1Bb9Cj6/7Bz8SfA/l8nd/oaOT+CNqUyuVgDIfGYsSWdyHtJaH39l+2wGAA0EMziXBES3fncKHUtznxbXmaIrQBJ2owMwWJlciux+etdi0fVGiEkbjLc3wT6Sd6VTlPGY2Nyowxf1eV7cgjMMsOelnjRQJHhs/J5oepZOejeGziAhT65k40hR+DVNThogMDsSfsbpGYoZy9og8s5YK4na/QIMhq5ZzqDX5Tn4WOos9CNQPf0jhuOijrJ+4YSjSSq1zSg9FF1DSEmIbG9mX6aDmKmU9AIf6iOl2PWIxjRbwUEYCKYhFdUTrO1iJAp5J0ikQ1dXw3/vJz9sa4qw9IrQProRsNiAPTDqYWnnwwF8tUW5lDRLPJ9hFKlN2J8hZfeSKnSe/gUOfUZAawkV9Ev8WWcdVCu6/zPR49IxSLQRGRG2Ckh8jVhzNDPhUFXI8sZZrkQZtVKZWriJP5pkipVn8cVcbqxkegQy+aalfI2lLTNwflFjSv6cpyKBDlRPQtTQr4v+tozoawQF5kIgnL/btb2gJRnWJoPX46iZ3K2ppj+gUZP4wI4i+wGUJU0jpE4JtOtxv3f8mZNcYhFbZB/K50F5/VOx7EtzIobSF4/cOl3DeM9lx5mzFth8jMJI3CVTHu4sy5OJoQBoeP5StoHMsnqMS0gFz+Eg2K1q0CSP3YsEs4mfEWJ/JgLGBRVHKCRTKM/pLr3F9w367RGEtxk8F16zWyOSE2kfzipxLHCWJ5Y3B3J9X0E5LarktoxKLK9pYx4KcsWzbm4evIZoNZKqSFT7vTKSWz/wT6+vtRBEw65P3y7/ycGxIjc1N4hIRUWFH6E6qeBc9zpEzUYQeM4a6D6ZPi+ikMRYUeJhq8k1Y/WFHVJmopLzzQPlmFNt6w/oDGoSnNJEvyLKOmvP/oOedsChSjRSeJ4svZ+kWS71HTjS4X+Dk0XkDRv3vxpabo5tlSFq2NUxXM+wqynZv47/tSFj/ZUZ/vrL13XU+Qm+JngUtMlrYRD75DcX3J45JM1BiXFTEHmo85WFYLddsCEB/dMAXOG4M1QrwBJXhB8cIzogilVxcxBASEx1HrITqn0yHNpRiC1Vf9/C1EjxfLCL1roO1lzSqUebYyFgNmTeFBKLQHL/aW6EIn9HAcnC8DoR/aRDu3l4r+uXJgoQVWfKIWz0essONfru7I9uyfeKptxQA9AmEkugJezqbAgHcKNEORmp/RULODtCt9bn2dpQQUMRQt/W+pyq1iD093qCIC74kaekVncoS36C6Te8jzDf4SxNTVnKLHk8wDoRqdAgiCpSIjgRsi36vQj1P1gPRZkNGYICdMQ5B85muw69RQiaJIZ1LtIqIgm9cQgIrWaRJcLofdoOGkI3hW6hN2n+MQhOgj51aEM9YBYnA2lVuEJkNCF57MDg59QebK7FoT0qFf6nwCZOinhu9U+OvtIC4PREAnOFMK7m5J+N+1QMxPwU7rx1pKgKwl+BiyWWqKAkrSfT7PTIgGopMf6aY6Ol8QhUCUWuPE4v5fGTbHNuQ3srErVXlKCTReFAuLP9djqw3WatQnXWAZKdIqqwqAHNdg6tUT8IPzQnDsl1AinkaYlRfcb+61Xb4kiD/4jO1EpxS8YoLGNgkKVIR+rsDz1iu25CRZoADkenNFeywGlLg/n7rK6sn/L8D/vDi4rj6OFWihlKVqtmFLebonjgyRNyZzifzAh2zwJn6ehSqqAOkJ6STgkn8i4GahIj1VouiwETRN0UVI+/rUAD4zs7j0VyNWCKQR+L3c7uBeCOz91JCDMhgzV6ylBViH3a7pB5g6vfuU7t7jo79OzvcxfxTBUEgHtN6RwKDiNHiFQYHMyez/e6n942b4ZAIbvDOwccHgaAx0r0H9jzWQTOUPI2FohWar/BIaGuP2lmFyvzqxlpOHCKTQtyrD2o3KyubAN8GEKR3sNLdZjfdNwiKwCDUi3B/P7MhGffcRJFbXEkLYKFa1Qmr8ejRei3TyTh1cRQlY7BSc0FtDBif4zqyAwvE0xDFQsJzIZYM2SJRWRV+yoPMOG1JQtOzZBargqSWW4wCAga0lSKJWMtSGC3Am/jzF7GIk2CkzQxBaqRFZvIrDGcoTQZH2+0I9bJpKftO7u8eQqi08WpulgXvl4DhUcYyY1cOjUgysGg7EBEJR7FM5u5NeqQUucFf88c2677XhLYYpqiwgk5k3DVlM/EQ3zB3a1CzqsuCAUbMOz22OQLRLHdCI13N0R27dkFajjrCg+xjO3iIWHnH94kAkaeEEBmbKAe8TC6DAb2taJMVrwcjckn3+O2/Zist4a7BzbKBLPp3nTMGTmabNYJnW3Z3QTNQMPg3PlJUiABuhRo4aM3znh4NFfLiTBCcI7NuZG2WGhlCLcm5bMDErsVIY20JWdTmolKzdTVNg44skIaax8GBAAZbxqrszpmHRTCh0RaAkAftrYWUk2uSkc7Yi9mktb23xxMCqI9kkhgGztL+0Kw6M1o2RFARFJczVohS5GJn6y27zayMhotMCf6dDFLcmz6pGmR13NJEc4f/LZa6qQH9nLy8I1/NgawcSFpdpbyqnlmkFsjnE6zdopPWdG69iByQsq+GXLF8Mm3DTwf1wCfECqIG5Tr5EQa9EiIeYR0NwFt73BKTtJ/CuH9OmIFCXoNtvp1UMIV/oSAeXhRI+UhtAFywe/9TtDqyWFckJL4vA8uKHlrVc4KQU/10jQWhxrtosiOQLXFgdp2nv9eg8jxB4s1aBmeGl7l15LNJoNtA9paDpIYRG8fxHm+cbURoheeR7CRKqrrRu1ETs1SJjfGALYOXg3ryDyG9NXS4kSFKYS9tzxyIUR64EKqdYwX+IJCNY/oiPqWOBzmDEkMr8xKI+QXqysJQ2HdD6DX8c/ldPmHKZ8XLpJnwDU13RYIAY6Miow+R6XUs8gxyedOoVgn0NUHaBLiXc3y38EpKrHyMGasvSgbwrIPXQ7jQMpwCZnsy/qSt8Gz0j9hItaWJDvTleE3/BviRh2T8Jd4yj9nbba7nSBNeA8C/9qDGBhyvSXttzwJPJtaeo9w/Up/jxxPhfMzccYyRJFWAiKh3EVwCITFPc7oGUkDwpPAmKOesNzbYgUEUgbjqC2y/Tce8SS7mlJ7YGiB34Vxq3HWeiI30rATzkn9er/Mw57ar2LJQvTIPhtg9cmwe8NWHeoEx0be4N4A82zEEmER6klnVIMRXXkIXAK+esiGyPvKcBmd0I48OQhMKn4QyFMABDOgAAKVlZfhC/RqfXNaqIoR7BMKj0CtgFFTk2LpQ0ZzTnhSNM29UTPHMTBiWGDiE12b0GLYLjHRZCqZmfYXyhMPa8hQlVZKKCtpoLUysw51Fo5mUuAE5O1zk8hzDS+JSkZq0ATxVByeBtl0dwQ4c54hRilPIyU9B8L1LezeZa+mz6krVodhyw2v3knz3PSS+JpRe6jNMSs9DBxQuK2Phf3kNfThuZhq0EEtudjQUIFERCMau72uwlEXvbC+wKHEJHflx6ohIx6LWm1Z7rFUSZbRWmXrjT9ICp/SWZQZAQEhcgkfoAaY1p11r7onYpWG8XGTqfNCJu7DBElRoqLCLNzBXcKIyGqaAM3UjkGdmAYLQOZ9yvThtVEbS2HW7YFV0xpCiHt4pnUV0gBq4gy8smqpfJ9sYapgRpzA3esKxRQPR/AHIi7fIGZyGPAs1WdCXzHADOcvoj2OYiH3pM3PPERvYLd7SZqz5NIyBOxfLRwRTEG0WijLAHVgBUWWkuNkyxJFM+ghLQENFB8GDijDgpGxlCxoqgLlG6JQkDw3AAQCpvoeASjeKbvwUElN9x+nEdyYImaQNVLB4Grax8EEYBnC+apIKzZ9isn+CXDrB5ucA3A9jizwSAigZcghPDK11Og8BFxaTBAtO1Jy1Nfgtu0y+RRHD3NI/jJloKiu+KeGodisOFEEvSrwfl/aZVSaI6MJ3XrEsyevsdW1lMKVlfmp+ZFdm8e3XzMBdsM7bC3tbheVvtpHTKMFJrHZ+D3peCr5AiZ2C1uRsPIFj71TVTtIQNGg44R7xwZC9eEOxuI+PGGpNUCDSNrbONSIoJQPA4hFS9dQbw0RsnZbFamBVW1BtGCCXAwhN6qYHPs5U0hraLr1WESdIIvHsehWIxloHPIiRo8GRlGw7iUrcP+5eYr2lVlQ+vb1A8CRG0aYJRYCZXac62hOZCIF27DYvvWHsGKi1ZxHWFLMZK244BwB8IRLTNoHxdYll4hW4JIUE78I8VsoArcAYCEvm7q97sgNqNYI9nrLIrumOFuyqna0dL/CUicp+Upeky7ZCAYoEVfVp8F10/CcDyy3MrZDtlEapF5MOb5kVXirWK7vrg9KElAOTVeQlSM8qC6NZ3ovaECqguwwQiL0mPg2G2aXO9q5NBezhtWScIrWifcmlj+K1luZgI8++kfgZ0geM2M+vbNuCESz3wAGd089gVUtKw/92FkkVpbgMTzEZG6pPi+LQ6j5DmsU3AUnBeGMQEq8JZnIRQ+fiToV2CPqw1KgTJQ43WpmoEjK9MQywWt3sIpQBnchkJrQ3t5Oppn41ykBem3xPYnS7MAOuuMf6yhjoIUokUwB6WRZyv3vfSqL7A7orayC0wKJpiwyrwhxaTWySnAOyJSVM5Y5x/c0pjombXQKNVBEPAEfwwqjyCYV96c29yjSninRE83VAOqiwo+CDWK/F+OLdChlzANRpQgo5dkOvE9BjzIEpOoq8DNyZsD+49JXSxhdZw6FgPdpLfy/WdwLraE+xKHhDc48cLtZ/RiXGtoiq7jQnI0QhW8SbaASekEW2nxAwz7VX0qvveRokhdK7SiAir84LnWk5luo1yUCWE5PIAeF3pQxs65RtkUwWd09oARwyhEMgB/ek2MkAhNdhArKmZzG+SdfOU0NJM9cwRMSBsdhFcMTmB14h4KpFgAAYycsCqVA9IvPr7it3wcXuTtH6bAWs+RmLv4Z2u1DykQW87NQMqBy2oiASCdzAQYcWoL6teFTSQRLWgrF2/z7Ha6UqVRZ0tNUpkOLDKDNQ8Sv6I5oyKkGA7f1DkiLO0BmWQHAJp8GutQXHg93QmXQAQ8RYr+dZImbldmaBFyxJWIJ3qKs4Z/0T5n9Q0Qd9Hk3sUZSQeSjB6+6o9TYAhkP5XX4/ZAQWAE2ALOujmo1wSLyTkELAoN89GIg8pO5TMem8ldfygKAKbt4CqJrJiA+5MLXAUNCj+hE/CZI2JoQK7OIbuweT2VmxKG/Z2uUrihggaUVX0YC12SJkgdYaYPOuwfIKoLrBnjamynzlyT1AZeUbt4XYKDJWCv8PKAhJfZ6h2QuBa0w2oRqAbQRYUR3PsN3QgtsTFyxXpumqOK6CKKMtmK6jfJdqmzGtTYng6ZGDgBTSP44AOSMLQYAqngPXQqmyNJibRR8kyJFBj0Pm3DytjkdNZOY0ilfV22VYtrDWKfakNbH4WgpbSGIKXIRkhfpDSGnP47MR2kDp1AayMcZ+DM4YUmMVFRFxCM4afAojHhGXD9UwaqJoR8CMwYIj0JDwlNhMoUIpEJZoLKB/UgWqGQF3gMgX5Fn0M+mX7IF+Tt5UXl/D+sYWqD7ru6xBeEK8QviP+M0c3kriZ9rlwTxe0wU6cumL3J/coDlFWGQubxXhIOFl4RXvaIGMOS697c893/dDN14Njw5dGFlS4Sp32iACzhsu+2OXV61QDVTqm8DVQ3VsSVVxMVhU4A+NANEv1WgGpxKvSj10WQGh7qIDolBACfDgNFtcvWmdU21NcrJm2m6puZNqVfAkpnbNl1fa3tE0Jtma3WSNXJzycGS3WSObB0YM+qJFvaJhQa8FqseaR7ke2r2PVbsCPcp7HqjiELtfbD+kemu2zq3j2toGzCbY4cCgR4cWwuJwNOIgNcbwwScRoJ7jOFmDcMbLEdAsL7w4dEoDSUSW5MaL4wYm9Mz2feilyYHIPOb1pw9c5k5e6J9JN9lW2eAfkTZfGWKcyqNC6rtqALiM466OCYwaNCklRCj4HnE2Bp11Q17SvaqyjGExUXm2q0h5ZOROkGEIR+kRKqV51oCj7bH0QPttfRwSnSul/8h3RFDEpooZ7fMISlpYITETFBtwnCY1ckOzwn0iTpHVyAf1QRwhmcHmJIY5dj3rQatMlu2tfVo+sNOWf9m4ZCyXfikHKTlKgS/SJcWr+q+D1nbyyn8cEX+A+iIynb772Q6gc/knRc71Tlq58ocGgrHRI8ZUqbrFyqbk8GZyZowd9ntfC1z2nWlr5qcsRuuanKRnzWL0O480P76ulHusBZeFr9Ogp88MUolf8p0CGfBil4ZtmRyYb7I7P5Mns/W9BguTbcrw2nCdXjFG8soasK34hpOoRRzEkG2clzcEbcN+y5fp3C4hxXsdmtdqLXiMhXjkiLNtO2KmQfHXTeFt/KXa3gxHOMXDb5EOiQOkgIux9DqShlwTSTSETq5gf5pvNqXrsX2FpmgxA5CD6QzgXTTiuL+Z072I8scq2bpLygBIDlM2Yn40Wnw96e/fiyl6FfqCX1rl8sKHuwWFWDieiV4q0q1L+x+J+S8VoNGB3XlcLrJ31GRArHmwHTL21e+YkShnc19+UP+juErzlT0NOvsMOdf59si9B/j4l87XdXz3iTpDrjqrQ1txs7EWSQKh3HdgA3apBg00PH24C5WmNKn+omJK/Jqze+DAF4gWUzAteYE/r+cQrtE/9FYGbfnC3PVXfJrr8OrzQIMHqTcR3rzpywhh2bS4E5fVF6RlfeSzpeHPMjtu1Ae0rGCMnCu0x5LKuYeIyyWt4+ywJVA4LjyYriZiIY2REdENTTSY9ixHfuyPnLG3FLzpJl4WRGauTn7oxu2BKiDbd7crofCTLbkoO5NCYioKZTiWkSUIQrAqOFPlgtlB0QBBe1ZtljhKRJe07LVS2mlOnICOlKgCI/SuFfrYJJ6p3oCqKW2kRgY1U+e0UempYJ2iIFfWtAEyVROpAYZ9T87zij40VwyRLO+0lURp1IK8gbYndiJDJeshRu/ajRrFRGjU2unFUbzUKPG4LeACkHyNsntmUUObn1XVkwAoVewDxRutE6vA3ZcoenR5YCkRJNJc+eUioFB8MGs6b0pZbZzf4THLF3XRGwERdsh5hhgQuZMsA8WkaNXztRMVUFegnMezCh3YmhmFErLMf9GYDRrH0Bma8/GX8TYrKRw48XFl+4Ra5ynA0Ay04HduxaJOKraivEqC2nE0QBCRw+eIa8eIK4eIivtC26IHwekL5WZa5kMNwEn3sKZPWBikVIWEIYeyuUAYNRPZuis7GwwsFSuZTazPD2JS5kuVclUgU1CBpiAzJidwBE+V9npbISuAUyzgmWlnHyjycM/Ryl/6wUeJUacNJEk6HI3R5Snv6EBP56GaawjJb0L3ZQnP3bsVRsTCpZjQeB3l4Iz8G1HXOlcS6bFKxY5wIst/jmv+jIdLrwdr1LvE+dRA4vRhDYMEqd1DIq6a7pinQrS5E1azN8ngJqavdrdxjsDnmJwU1CBADnQKVKCP9AN2NbtVbMc7nOMgXXRYEgxHGAHc2iJ3ZmSpx9kblVDA8YZhvdNwwlHMybY9NLBUDDZJuwNeW8t5CjTKpWTSd06A5x2ALQx8XdqKq4RRTUbQJY/KpNZvpQ3rR6CkKK3vzahEyegJvhXi1aMMxO9x72ZccAVhns8AuFJWl4Xtxi2trr6+Qfcr7x8BqGwyosg79ixzKaWuM+0oloADrSbSWY8iWoKCWbrYn6gUoLSO7ExTUFZUQTo4V1BxTEJ21Et6GZ76mqxoa+ngnPVIJonNRYxUWUU4R5OkMarsSvrhYxHOKCsFk0znSYOZo5r41d94qLpbRy0oG2Qoixtk8M+EvyeefUAUgHcRyhE+xIZqRiTI0E4sKyaxNM8ZVPz76qsstOPafK3HNEug15ny6Smg6ahRr7HUW74Azl706VeAD9JhbZ2klo0W6bQV370F7glLlL+q0MtO6qoLQnUfVnDDf7emRjBA6J/C9/CyRAX5ofTdLhQMjvOfgdf42xBk5pxh+DS4AZoKXrl6MfDhEyD18iaNReUgHpDxw9of7ipHqkjpRBCVJufy9r172DQqRK9f4eXCVnwglEDnActDe3gjWbgPeBRQS8PXMMjT2ytCiVcChLLtp1kQU22pEzUZ9FDVufkRwXhLIQHKxHRcYOsw6MeiTnBVFS2CsCgFAZAiNHz0+rz8zkQ7m5swYPlebiUotaaWwqSYGgkqplZndxJ8rpb6KGLlaFGlmKejuJhnhByxqwRRTGgteR8KBXRgoqmrNJck6AQqJZMssBJykgV9HGNEqnhyc2K4g3ISUSqRPcLxW4whHJxv3SQq4oGfuzYW5cRMf+C0yQ0tDgkJDd1GGoY0hWAqZfnRBKGdOagBZq2pM6JcybgguW/oHVzvL1ylGzzy0hr8Oq8saLQjVkHg1mEhFewBAipL9bvhraN4rXVcIcLSZrdE4Cy2EOVnQP7aE+iD3PglOHAl/LDdhVGARBUHTXa8kKNT27zGdjAOXoq/kBUTBxA5+J1wFmixHOKdfz5BY+KMBQ9HfNT8aQxz3Qf4IPT4fteC9mhJvAoB8BWFwK+eevzWmYz+gmwdFrlF383q7ordpCM/wZ62J/xIibgdoHpztIE2IUC0yn+8zu8eUwBUTSDOBKqzGjIwTrHih4eBFiD/vleNlW4jIBUm7yAfIWOmh1qddAqF5GggQ8ARnI6/UhC8niBtXCFNPo1p6IuzyUJIimloIy7CQrJ5inoaVsBt6Mtfhdt5mNDwgUEkjwrkiYFExZveRsd6DtObhUUGQtfgGLNQJTjyueWToD24uJYGJ4f8YBTYglMtz9LyIYcPTJ9s7IFyoEADEqvgMgmrY6Nf++d/vhcnQDP4YzLfyemxSyC4zu9a9hN7LWXFN+ekHjy+kX4RGWzoyoEq0YeQ+ADmESdmHj/ysaAIJELSAQW/mNJypV6YGWUioIpyMbIoqashPFTiWC4wh5P/6UOXR7Qwl4K14/tLBceT6qVfC9gRkMGJlI8JJGzUmhvzBfNG5M9AjgdpX54XJp0GfcUcnK/3Xhhqsk/psVKBd1xgXxBSUOE2BdOx3vOdBJkcigUWjHcCQZJkkdLwJ/sVeZCT+S+IzpBJOSlvMt3QdQlxi8n5N2zYSJ7LAFIPR/bqhzqEpxAZ4ZaIhTG9Ksw6dBbRL0onHjoHVfu3k/8SqQNqIOzfdJ4/VU4WAaLXadfHQwMnUH+66a2FasI8Ykg6QsEO4y+wKIUDZ0Z2TrfFf6hzCv8XN7njGYjra3UFj7DaymknmWuf0ShVp5b0xIccU3BJR7vg9ixFBj41U3odV5beEDyq1zmpSmsw1Tlgc5uhmkxZEj9MAjBkut2BYRsQLECIMKCfoaZyJDm8nrllouvdufSCkx+HdZcBLFnTYMwZQmqtEFNYhggLGqIM9VtkNqn72rLCrrKZldxzKDwGMSkxSqs201iPM5JdTzh0Q1WHLum0DnJx8AdaOSHQm7bzp4xhQhM3HWORzy5A9QYT4sMeKBHTLAGwkYR9GJgag8VgLs5qi8P2wz6deN8LJgxClb1kwpTokASOJaxhRJsbHVdwZgvtB0LmDc8NecXIVeF6HrarCJDnuNkz2ZhoVPoM1e0dQXsEe6rvIqM7UAtCFO+REUQw/nENrrQw8nSe+3JFioCOzNrCGZ5Ds0+TgbLvxvzRDdqgkcLnMX3dyKcOquoAK9NscEGmJXo59NIB91WeAUxW1HEb8Ltsitb8VhOmol2fR16EI3QYOYRkG+B/NLboVn1IUZTCALzbmdj3kYgR2vhV6pI0KRqbKjdxBOsqJh4JOzMBc3iB4dLTrgwecwxEaLEAFLNN503654dIzS/GHIk9lyQkH3up6U6mMZRUeDPiA06A+4uXGpDu33GQYAlrvKRTynuFvVEYTFwj8jsHjOMlE6Po2O/8e7pPht/FN3E745rBhcwOEy7+qfp4iok8BOZkvtsPGrJV0qAgD7BPff+svwgoBA7lU3PnSBI/bPD+YmFbHiIVdSoLGi+RIN8P8XCWGas/ZYX1B6SEoPVZRN3n/PCQK3a2kIlGA1PgieH8wXyT6HYmL6TGVJ/T2aXECkfq3klRvCaFtX7X0sECaRo64RVx6paFDdKvfrM2VVvDnaapI2zDGHiwjIqeEdwarBxUTNgncMFHPkxOy6NXbVmmrgFcUH0jKS9Z9ugg6L7j0iFxAdJvm8dOi0ijaWdkGsp8VXioY4Zxous0MuROsJ5lzC3jaFgNRbNrhNynBOMiSfr6VsSlgXYiB5JaCJRRh2wnAASz/5RZ8oiB9Vl/r8sQBWcWYK4fQmztR8iIk04JHzpxEESMNbdSixzjbsEZimLxKGjeyplDYWRan2qJBUAQnXwMw2bNxd66SXgS3U7saYW5gHqgIbjwcMws3oovMAwyukQUHU3I4q54HS8SCNKo3TMnHSbjECbbsDNiGUs2aAo2miT+fil6bQWFcmuTGc4HImxYgapF+AbjB9UwlQhfBtZ3FM4M7PK8bHYlNbtS7dBuql5+HuPZFLib1Z5PIm4pUIb5bHj1UTtW1UGPYeiGkP5HpBKDflBzw0y4E+zj9q3MFpwBnMcA/1kFgj3EJzBFMXBc0OXs2FE5vYEGzl6rrUiDo7L3MwXwsQa95sXwersxe5Fi9mJAYajXZQ7bChfSHADCqs3IUERvdwHCbYMgHLLbQNywz1s8pfD3noA+lDRRhY+i/VEbHIxp1VIReaXr8Xnl6uUhxT/VpFXQSvv4Nk6DCfuLOpnjpFYmGcUeoi1xLXJw4RoSLIAZxqppYBNKceb5RkVAY1iFBFCuSOjiNpZcjoqbV6mHiB5B38nk6DeQp0+yt0i4wGamzR1nLJcpgcqyK5mZhsGDcnSeIk/cye9/hRoppcCjMFsAwv9Z0d1RYWJv7ntMCR0umH9Bx1q1XQ9VdEulANZlXzeZ5ba6Og/ZA7HOM9o3G1wGtFRZm1I9SPOyWgqd+uoZ5jCo3QtzHXBIwDrMZ87CLujBrUIczoUoGlFTNEVvCgLIOZbSeaOHL9OiukXl9wcbedBwfq0g0cq4mZBtsHcHTPGJyxM/udCJExJgpc9hnITKtsY9Mce+iIeiiaX14owPFAMCtNovsRLz1AUVvpPA7InHblI0gR0weUNqjhiSUjxlkXko217JNU4uQ5s66cShWOPywV+J/JSYxA0UqBlBwCoBxm4URQH5RTUmzl/FjpUFFbDBuFDx8bbgdibNuX90eES0pRHxqb6raQIos2YCayB6kCeQ9AZil3EBAkiwpLsy9wfUxQYvkTqbh0+rIvSqIDUzWgBmwuMiLAgw6vwgk6qwKsOiYAIAE6MlwIB1otUklQvsx2Km1UBBqEfwCKarOB1GcGiyiC8gsoDyn9W+sxYawDvarfYzBkgQcUXXnvkm1pim3JnwDGpRfZbo/cwzhw3hE+NNVhYtuwDM8/bOwRLeA2QCsHfPCogImq4rYZorh4m8IMcvSywQ7YZ7YRf2bc/lGfYr281VgSnjs+gbRJRAJJ8QZUYUWdpsulLO5Onb8nhC2xcw4NKM2mgDChARVteSup2X4U+3ZBKrvERKVdtiqSc4Ix218RDeBAsrOeXOw33CUB5G5xq7NEZcxkyvhRd6s5IaBroEcegSXUXIqAhq6BUHA1zITI3oDs/l1GDUigaT3QAg9STVUVbfKDWISoIxxVBBJJZYsutQkSBU5ag7jDKFhVdc6LkpOx8/UsEC4OgJkpsAQ4mcAzOGtExhOeRjJxDtyMiFGvTbgjOQkF8EaVJ4WiWEXWCrIZ8jWEk4Se8yUih4lShA36SyWMSRZOWpQo/7ElV+6hhTAabtfAN/+xB91JJqnipZPLThnrw0EslFoeaCYsa6aGUCXxqt8anRNBejBVgw2uibc5oYxsEiLK6YqBYmZpCCgzi+ZDNnI/Jq7bZoJ/uhgJwJV7B8vpk8IFF0FA4N2pfx5A80oavY7o8uGCbOJy4Q03UFB3Dja0EjwIKLkEQoCc/TkoUos8PMroKXaFJ/+ClSkNxorMH94AuNtg3TCZUHlHQMuwRYGxBw6IcCE1if4WsBQE5qCKGZ4XkPGCCvy4Jm7+hoQHTJFN+aC7AqQo6Bc0xCNVPwRV/EfR9F/AXDWt6fZiachZXFe31lzTkXpjevqIjboYjDg62ybu0s4zOFaJc1TLPMYRyRe0USHUTkRCk9NoPmcwyf4ATjtZtQL02k4VRxyVHTht75UK1qcuAtsMD7RPCFGxSQDWZUD2cIwcu8qJjEkBsxZIj+6mR5G1SB7LCpOE+qpCSvoVMB6H8uPvnk+atUzbITrRaOMmqFLryE+fPrgTed5TPKC7sX2IlbR9+MIZXFZDjh2ODhnJKgofq4OIA5qWwHw9lRdsOdUgUaqZNIIa8sH3uZUej+cQg6j8IXPsKgwTGroZOBXYOzRjakrx9vdM8QKiLk2k9ojtp+I+6pFxFqSrh9QdxEKQqNb8uppZGcy6oJMz102JmK9S008es3lwrGqGPKjqZZr91cm0I3BccfMr24iByJ966jHWGLB0MN2nCJVQtTKfG7rYGnDt3ho0So/ovW2eL+pyCV9/AqhlAv45ErsNiJLhL5v/g0LjWEQIZDtplwYpHrnbIQ5PQYbUol6NKsqW7w3F24yinP4B3nO3CPcP36ZObM8Oacm5u/L02ExsKWPhH0Cxch9BqpNysNGKV0crr8zHm+llxEQR1ViAYDyTFgurDcqemBl6BZTs8JRFY9faSP+mGYCP7NqYzGOp5PIhCEE7gSyAWzT/7H6lWVAfpEl1pJCzVF5dbMo1ThR4MDVLzZlMoLmJIihm1DULkJaCAgieDnRU9SbZtBsrq8JiDj0E+CxEggS1A1PP4sOhswkj19HSvrB0iPUleKKlIMigCX+pRf2cLcl7M4AQyZNuxhthBi6rJhpeWrBWjPEAJ5UyhWKfS49N1bA7a48xAHFoDFBAYp0hGCMEaXQBPEY49jiGWzfRVpvUsSfI2kxqUsuTDt0in3V8tJH46HPxwz+FPaErZBm947rKGM7k+f2gOIVWjHXXBf7DtiLw6qDU5fsSRRcqNKdjbisiKrFWZ8raOTg4uElsP/q/o5ODioCltR/dp+pPX7Smu2l7UoZPWUtmbUX3aD4hSBDWaRmatCbr+9BAOleL1IUGguPDxylWLtmu3c1bxV/ARvJUAhFzlK0F3JlypUXD3YJiqm+qMgkSry1hnoWHhesX4soWVq/n+lpEKcm8ym38g0cv5XB4b5iZZkykITa6VQFIPJV5cJGTYDkZTgrcPT1SgkvVzLxk/Z7/2En3gMNjZ1z9Kl+0If5cM0I+G2CbzWuXI7f1GH2m1XvFoQ5meKGkaGj6bRrxyiLUsfLxR+48fExDZiF9dE60BKk9EWHqdRIsbyyzIyTHtEIsIa8AQMdGJIaOmLmEIfU3hKbXptXPKDmgCCA7O2wEMHQEjTo7tFrTRVK4yOb6s+KoFtRx9D5ynszSjFoWilbu/gBSTuqIFwZFQcC6SACC0Z+aQs6WxRTfGOLoktjhAYxrGjT4AfbAkuTP6NSE1iCtCXKbMtFjps/t2jh5HrEXQ1vag9yhJMgIVKFGAWyH0mb4eQg7BdpiA40puXxkoh1DCuSdpkmiOiMoShhq3IiK20zGLT4KAEEcsaKol2yigS5e81HE9mhw+9UP53tuqB2XAz9T4A+RAtR1Yx34TDdOJe6h4BDIvIhi6CBbDbLMdkUQAuAHl1E6Bi3sOWgISGUB7DSuFYlGc456VrC/6rh7YZMTb0steWh4bais6ZGYXbCFkR0rYiOken5A8hQXn4jE4hghTJw1II5VtCX67Y+l2o+CMoR3B3D8X0AwL87dP4OWSFwfRJD++jlhXpShGYUsC+UXh2I1aAl+2q/fYx0IaqbIWAnb0lpWkr1RlZen04UBCJP2oks/klIHlUCF8H7ergdTxEzAYMwvWDjMBgS4V3Sk0RXCYPaevPa5jccNlnMjdeQKvGFsNDk6zHA54Fo8aV3IKx0CDxfQpRgp0I3g5vz5gVGSWNThoCTNkYJgNkqPGrJGzNR2ORuANOO3QbiPD/cYx9lQVT1Vp7PxtpkvPNt1kL2TqZLU+o0WxXrglWBOu11gcmN4Ri2w6cso31z9Wyt9Z0gjAp6F9MnK6TJ1xFlEiYFF4Z5m9/WmJt3EH9gPRCpraI4BipyhItjJIaoZwwD2Hz9VKL73lQaawAYDxsKQb3DlIbVOw+HVTBACsLkD44OclK+7oqVEDyc+SHnRWEBV+o4HAQc0Xa6j5RYB1AidLuPqZQumAZ7vwrhuvigtNOMla7nR1LhIJyuLRGSwgGrRe0alcrBLHrOxoVC+SmW939yj8q4cae29tM4C5RITMnbqhYICyKDoFO+V+KRcrgkkfdtwSYGirygRBCNpLL4zf5vI1Uy/ec97KNCPD2hoaZ8dbMR+GwhPzzF19FZMWkXqQU7YfR22NzJdV4KprgBRRD6qoIqnM9aa9a7lJHqSKWrCwpQga9TcUZ3lINBC10+86zj046xnKAlWgZ6hr2g76ThZ6tIOXMfKKVCDR4CQ5ZN5rkN2KenrzvwUyG6mTc1IfDVSEIaHG3o5Sqr3gNlQvXaSXApHM4QLu13TZCNcQvYQN3lYDDEIRR69nPkIm//YoGhwueiVW4H69QoCjjd/9ekV3RDdPMvGv3DVTzJB0Y+ybOBFQqyw0VfqYNAVlN9r8Fu0QW6ExL5HDiA5wRAAVuSAjAg6z/SOY2qVmsM6BllPFg5/O2Tmf26HE6R2yPLwqeA6TsEQC9IZ9gMcDwF0yRMCLuXS5oCElUC/ACxlg17HnuAdwJrWyek0lJxzox8vohpcussgaxo6XXqUwDQSuOSZH0WRUf6rjZKlztjknD2EQPohomLWrrIyApGtGf68/YkZ7jHOSANGgzjMjJLm7eGPhRA0gw+nUZSbc/tWCh4+gTMajqgChj/TCkPSzRwleIcON9EGdNSGgFrLhuqNIYU+MiEhFLeTiz5RqxrmwYAoXYuUcKZGYyhL1l1JOAqoQTtOXVINKuBurzGposAx8HQkSMsIgfIusCULVvPgI+jPcYuM4Mmb9ou99iro0g6wlJD5LP5LUFWE8qQeK6LBAC8R2ksdAREWAx48/jOz876XLiEn1CgCuHNEhHAWCcKYSHDRKtJiqecZTsAWGgnqheOLEdpZ2tLvLjzyBJBgACG/cuLFAwAuIZ1W3ydhXEmJOTOuWnv9RPbuIQA7hxaTDtkg86Mdd/kYOOO5lw5alZuVOt6N4oAXCee/JTblJRKI3iQhLSaTk9oODjVvUhKIBnCsqAonyBUQnR2TmJCHq3BXAyeYg6qane84txoBGRFoHEzcCmHdMKQwocIUbkbriSJtQ+lQfMloNKlUgjgoNQf4l90aeKCBeLYblxGxFCZwrUXULYq4l2NKY5RvxeHCeabkOwnU6ogteUtYIAtsuJEb947eSHG6AwIdUBzNNzhENlZuMHcBFdCMhtohE20oHESE7tooAJgSBR87VJ5+k7m0RwdfAXyVXUYfqKgAAC90rPJrD8QzvAoSCvHYhLANChW1KlWPknlkMS2cW0qPJyshQhrGtih6GBtaiJ0sZosCGh4M1lQarxZgjPkY4pMxm4jSGXjsiR6lCq+QAXIgo4q696JVj8cAdBC6UAC33RwtyUqdBT1kUmVZ2kNqu4XT1tuaNOh3odFgarQEOmIH3asJ+A+F0K67GxNKUPB5pVTjzp8TrT6iKTs35MfjzFl4cKqtT3We7TceoG5W75Ov4hc2+XvWuY1QuuK5ZL4Br7RelVb+YEAwwTH7wLTMGCMtHrLD1Ovk+kz2bQ7OIvkLkp/8dVxli6NqIW38KwEs5obr6NZR7wAcOTdELoa2/V2D9pHCPbA+Ku4HsdxcoUzbeW2vxzo1yxAzzdOljTq8CaYswr9xEPwYz15/8kKYBIA+0EPleiYrNwnE1jxxw+DlJvAR7nB/wsU1nKgBiclP6fjDpSkdl4wiRYa24THZ7Sr8ZmlLh3Z4zQXVORACi5hEFsLedMSoEIGI4DiKlcZjhLcYVIDwg1ti4GrAmvFAfmNgUS9ICinVNPGLw4EaXWwYHKChWikHC1aIDMBmuhvAJwSj1RmRxqLsWG8F6oeaTbmI1qnUqzVcJ0gkyoXUMNW8VSSEUnEydEYhWhaTZEDqTIls+3VWsYNlb6NHirD6KgVR4IFNAs1mmMI2N4E9KrSr/EUnLZte7DdP/STKHTo1IO6Bkw+xeFixdIRkU9hH5o6uKOjWa01fWvykFVl56smvoU3JDZmKpZaJThVp1Z/SN68pcvqs3goIgJJQRZThFxnXRYORfkkWLNkjeyhgmEYqYboP8XUvbub2Wo3UGRCSs0x4lmmU0e4POK0pLqgkdGB8ZEQtrEnxHj1oNoIdGmkQFBSyRpKwpBVPsrVV+qGcdkKpUwF0RQVO5GRkyxqMijtaSJpacTXiURHYf2ecGp+N8Q9diZL9SKVwS3Ca+hjCO9YzhVk0M2JU+Uv9y0Oouwgg4a3I1oo3CDxGAPPKHBhVwAZJWz+HkwSOw3sl9BCgkbavARVGDk7IPa6ri0eqLmQ+UCkpUdD8S3klQOnx2RHAQ4E7MMKKxRUVRwZ46K7R8PeGBwMN8BzsrEbnmUK46fo0fFUqgULrlp08jlHgYYg5O+0y4agQEUL0EAzNA2mQgoc43SaO7VYuuF9iDTQhPzEh1ufDQ1VqTqbAYoVHu4b7jVhIVfdSYGrSjRSXUqCik2sPxAnkDBcByg5GkjAHuLZ/USFKgKymTRhjZ+kGlVQvOxBxKgxYRBAADRgNXwexdPC9qycwyQkqjmIBJQJCE52uDEz97iZRB1YteIi/hFc3i+GKu0vqGgAPYZa09+4D4VEYCzticBZ3NTjnjgQzNEM0HLogAiDYKLQjI6XgmOjowEYiGDGU1HxIZgEIdICAnIDUSNLGEK6hWpgclGceNnNcxWDHm3iwsaLS3/SElxznUInjwwk51CsNSsKDTOipduuXG/Z6J0jBLRx6RzHY7EZOsBpSaIFxHIHEhAuipxtQHyHZsoGm4YaNxZCZ9q8QUeNhgaYk2Gm7NqKjFe2b1VkSIZNMxSkFmhH3DduRvwFrMRoKXAv0CL6dXTqBHeX4OuGCvMHNBnQXAcG4BufRGwEhuA7Embkd97qXJNw5Io/ND5iQljEymRjB5rYSaa/5Ayw9qgO4oy1FXAgcToHoDMkQWCwmHX7JAhOSqKqfQRWUiUQEkf3TvBd00Xaks6LSaoi55sdR8fLzaVdyNErfurJhwtru/JXkjtnI8CRWVSLaTJ9xQ16/ZR7K0XReo9TxdiHaTSy7S8rUtFxy4qnD7IKri1igZcSUrXXa8CxIeZ91tUCs8KvVgi4h55kigGyU7oAaOtUel0bVksZHP7amo4iRyAu5LqqNcppEm7FF3ozfmmvD9NakxHsTucPhxyO0bVXCwYdbhC0my/iH05Bj2cySx0adEMVAvYr+G/doKvYq0EI4WlP5zL0MxgLB79I5I45LXcthXNPZ/ubyrs3uAvEfMlYlebVslTm6yWVI4gDqDME8KPZBLgS9XUKQhaQog0/SKykYMiKiTfmTFR6tYsV0ZlPwipGeIHUMjUMiBjkdMnxKqp2gRXTPM4wankv4xIDPfDL9eBxhG+U6wCASmF0BAstUKNRHAlmtA38WANymTPj3yZw9QE8fM45zFUo+h8Y2YMs2Z4oTyrHsqgEDOQm9eG/m8ps9aIr2a5nHDBACwJ6uPC040o1cjgui0T7Y3BfV0Zqty1ZrxisLx0tqsPAHBuuwqVOVh8NyjWg/WFZV1X5DZ0OciI/5ZH+JOHikkTHL+YIwbRUyidbsVeGbjy9AzFzj6VDMLz8cSz325Boa+DSsI6a+bNbj0drKqKzZHeeYGRlAlQwyy4c6YBeEI4B435y6yzD47HlJKlPXvqa6o9jxch3t3FYJ2LYLs4YGB8GgwX7fsgz2zhYH/1iptlLUPGTBa9cIfgyOnR3BhmVN6pJu9DfcDv6cB7P14bmPtaYFaMd5EznqdIcKs1S3B6brbaeNdkjeISEz3A4MhFBuIi/tvs4+62qAApGgA+vmEcBHVFyu2lEL9kM1ACsJYlBRU1RsZVDce6id6DSYQKeHtDwRkAAHgj0LEcR/d0gQ2A2mdkC/Ulq3FrSO4904zEmblIn6j3Q9NJ7UFK6S77votIjj3My8RqVTGuqMH3xyE2jhK/4+KYlAZ8z0sZT1Mme/gWS62bH5iRKevHk5niTMzcZgF05oxgTkKQ7WuGGuqlWriVImN0M79pB38POAMf1nOIhC1XV830p1BNEUaGT/CPHvqjSPO0oEU8PSGe3k/cUXdCBioHHcvoigkQJ7eXYDEC7LsXCsrePECX4hRwbBPsUTNISuVXZN5pgdtUXDDgLqHAP6YzgzROkbVDJYwliWgByWaDq6z0UJ4gtD+g9sAh1kss/6YTWgXEL6q6G750jxdmUyzuhYAhJvqTDxpVhZ6VYXrk2OEKyLQW1Suj3i8p7AhRsc+StOYHLvJ6ARsQALD7VQQko8LWEgmQQC2ggrOMCBF8CPBQMcQF0ncgtACL7RzH8CumR7Ypcy0eWQwoKLcXANMSAjTE9MWF6grkHFiLVZNjSYWycYjWLLtLCmKUmFEdSM0N4pEC2p1zAG2jbCwmEHQAgWeXoDMfWL7ksGIQ6tdpT0CAYIfXiNDc1rLKbxDcXFkcQndb1LcIN6xAX5+BZu9fplgPiH0aCBQGnA5XwTHavr1Gcak0c6G6uNWWFe8k+CjE2npgLQiYnCDAWZtAZO08jbI2krCQNrmOgf5jAYSAoQGmA7AuNnUXSTHAwi3ymgJYFAHLQsvfRYrlxFi0+Ph8Axv48EtVmdHmoxYnoqLCATHr8TUMOHnzMry+rOuGhge4rDueatgQ4Ezr+mLorK9SJKAQPNhaYqX8aFQtB1zBv3iDyERybqp40kDuJ6lh8i5ZIpo+JqQ2sBdgOB1y7CwIECQJwJyMi0OKgy4G4IOJxS1mfjcIp8Wfufi9dNJN4KBc5ZuAgBhNnu3JLLdQqaQMIdHqH3owddvGlGumpVPRkAbnAqoK85kpXTN0/J416KTodj7ZLQtFmRtY6pAzNJcahblC5EwFDxeauyefqDImRi33sUW+6xMgY349kgSzDarLkxvAqAFhTtbceCHQj7JMmyoBDwM1IbTy8aGnzvwCEiaxEZTWDdSDIl1m5N6EEZRdhN4Zk0ZOpm80UmslGk5QkFsIqCYgvDFv3ygUxeLBhw9g8D1/VsL0tMFc8kHNQZNBfwh7q8TABIJuSCRlU4qCAQRqNBGE7Jcn1CatPaSAmlxZbmVnoP6dpzVtkpCXMqSujslCNbbAPffiVAYcMxrt9zSyps5GMg5mHQCJlWoKT5ErI7dnAURFEwOXZx5V5cbAo8SUtS2XvB2XkUgqOPRg0A0FLuqhuRneJnx78phNUCFph0XOA9S+wNmIcd+LbGJngowfkVy+Qm+hkN5km0u6JdybTQYB65pVZDQdMxTRRG7J9vxmQpNvDkZzItm/uOWzKAtq5huBR3lxwFWo1wjk1EjiGq4DlUxmoiHIstsYwQC3pEMJm01SLOZCBohfmyx8SGtQVNsdGUOMiNxwyl1xJ0VtkMrNSjbHBUJDyPm1VN5e0z+bW/DgPY/i+Y/TdyC+2VQyo7J8FKDfeo3eIZqCJr1UZzAKziSINnSRYC//yAPlSiD/LFtVjTmvrGB6GIBFJjI4QPtc3QIhAwO2RiKgDV8DQn49ZhW7Mfki3s7GlnmJFTHBVMjGbjyZC6SKtvH9HAdcsrwlF01m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EYduP/AQDAODzQ9HQEAHRAdsB35HQQdHSwBMwBADg80DwAfAAIAVSFAHBE/IUAbED8hQBgaNCG4AnS1BAcMDQosuP/AsxwRPyy4/8CzGxA/LLj/wLMYGjQsuAJ0QEAUCx4xJggpCSgNWR8MnwwCHwwB/wwBDEAOFjQMGk80ATRgAAEAjjABAQEzKSFfFwHfFwFPF18XbxcDFxkzaUEYK04Q9F1xck3t9HHtXU4QXfYrXXFyTe305P08AD/tKysrPzw//SsrK/RdK+QSOS9dcSuxBgJDVFiyLx0BcVntsQYCQ1RYuQAk/8C3Gx00VCRkJAJdK1ldKysrERI5Aw4QPDw8MTABcV0AXXEBJzY2MzIWFhUDFBYXISYnJicGBiMiJjU0NjY3Njc1NCYjIgYBBgYHBhUUFjMyNzY3NjUBZf8r0s+8uEsDGyX+6gsQBwNIpF2kvVabksVMUG9LVAFeNuokN1hETEUzEAsC4i6alFmJt/64jIVMHDcZCEZGsohajUscJSAcUUU7/tISMhgnPDtWMiY3JGUAAgBU/+gEYQW6AA8AHACQQC0SWQZZClkSVhZWGFkcmAeZCfgJCXAegB4COgM0DDoVNBlKA0QMShVEGZkJCRS4AnSyBQsauAJ0QA4LBw4PAAEAChcpDg0mAbgBKUAPDwAajx4BHhAhCBkdWDwYK04Q9E3tThBx9jxN7f085gA/PD88P+0/7TEwAF0BcV1DWEANaQZpCmkSZhZmGGkcBl1ZISE1BgYjIgAREBIzMhcRIQEUFxYzMjY1NCYjIgYEYf77QbFat/77/sKyggEZ/RIvRHphiIRnZIecW1kBJwEIAQ4BGZQCEPxwqkxupaS3oZ8AAQCHAAADNwQ+ABAAqEAolwUBCQ4BUwVmBXUFAy8SWA5oDnASBAoJDwwfDAKPDP8MAj8MTwwCDLgCd0ApBwcBAAoDAgYKKAAJEAkwCXAJBAkafxKfEgJfEn8SrxLQEgQSEAAmAQO4ASlACwICgAGgAQIBGRE/uQEcABgrThD0cTxNEO0Q/TxOEF1x9l0ZTeQAGD88Pzw/7V1xcjkyMTABXQBdcQBLsBdTS7A1UVpYsQoyOFkAXSEhESEVNjYzMhcHJiMiBgYRAaD+5wEFQ2tEYFlXRz07Ui8EJpdrRDX1LkGq/vEAAgCL/mwElwQ+ABAAHACaQC44E0gTAhI0AzkNORM0G0QDSQ1JE0Qb+RsJVgZWClkSVhZWGFkc9gf5GwgBAAYauAJ0sgUHFLgCdEAWCwsQDw4XIQgacB4BHhEpDg4PJhAQAbgBKUALcACAAAIAGR0/QRgrThD0cU3tPBD9PBDkThBx9k3tAD88P+0/7T88MTABXQBdAUNYQA1mBmYKaRJmFmYYaRwGXVkAXRMhFTY2MzIAERAAIyImJxEhARQWMzI2NTQmIyIGiwEGM65quQEC/vy5WI9P/ucBFo5mYoKGY2eIBCacUGT+3v79/vb+2UZV/ekDubOrnbOnop8AAgCTAAABrAW6AAMABwB3uQAJ/8BAPxEKP0AJUAkCgAmwCcAJ0AnvCQUfCWAJfwmgCbAJBQMGBwAFBAMPAAFAANAA4AADAF0CAQAGBQYHBAoCByYBBLj/wEAJISQ0BBkIPzwYK04Q9Cs8Tf08AD88Pzw/PP1dcTwDBRA8PBA8PDEwAXFdcisTESERAREhEZMBGf7nARkEtgEE/vz7SgQm+9oAAgBS/+gEmgQ+AA0AGQCXQEjoAecI9xP3FQTHAugFAhIZBRkJAlkQVhNWFlkYlwKYBpgIlwy4CdUC2wXcCdUM5wXnBugNEKcIywLMBsMIxgwFdQiJBoQIAxG4AnSyCgsXuAJ0QBQEBxQ5BxpgG3AbAhsOIQAZGlhBGCtOEPRN7U4QcfZN7QA/7T/tMTAAcV0BXXFDWEAJaRBmEmYWaRgEAV1ZAF0BXRM0EjYzMgAVFAAjIiQmJRQWMzI2NTQmIyIGUor9nPEBNP7J7JL+94oBIJZubpWVbm6WAiKMAQaK/sfv8f7DhP+onqiooJyoqAABALsEqAKABdMAAwBDQBMBIBIVNAEgHiQ0UAMBAAMQAwIDuAFZQAkBAAPlABACAQK4AmG3AW4AGQTmfBgrThD0TfTtXRDtAD/tXXExMAErKxMTIQG7igE7/u0EqAEr/tX//wBS/+gEmgXTAKMACwAAAABAAAAAAABAAAGDAAwBLQAAQAAAAAAAQAAAIUATAhAdAVAdYB3gHQMdBDJIKwIBHbkCNQApACsBK11xNQABAJEAAARZBD4AFgCfQBgHExcTWghoCAS4BAE0CDQQRAhED+kQBQa4AnRAHREHDg0GDAsLAQAKAgEmFgBAICQ0rwAB/wABABoYuP/AQBYiJDSQGKAYAnAY8BgC7xgBGAoLJgwOuAEpsg0NDLj/wEAPICQ0oAwB8AwBDBkXPzwYK04Q9HFyKzxNEO0Q/TxOEF1xciv2cXIrPE39PAA/PDwQPD88P+0xMABdAXFdISERNCYmIyIGBhURIREhFTYzMh4CFQRZ/uckUTlJdCv+5wEFi9Ndmk8fAh6sZThQhLL+HwQmnLRDaIR7AAIAyQAAAeIEJgADAAcALkAbAzgBBgY4BAoJrwMCAgYmASAFMAUCBa8IzasYKxD2XTz9PBA89gA/7T/tMTATESERAREhEckBGf7nARkDDQEZ/uf88wEZ/ucAAQAf/+gCkQWdABkAzUApIAAgASMKKQ86DkoOWQ8HGRUAGAMWFQAXEhMUARcSAhQBGAMJBwoHDBi4AQFADwAXoBewFwNgF6AXwBcDF7gBBLIVARS4AnSzABUGB7gCdEAODAsJLwovAAAvAV8BAgG4AQRAKBgDJhcSVRU/FJ8UrxQDYBSAFJAU0BTwFAUAFBAUIBQwFAQUGRp4oBgrThD0XXFyS7A3U0uwO1FaWLkAFP/AOFk8Tfw8/Tz0XTwQ9BnkABg/7T88/TwQ9F1x5BESOREzDw8PDzEwAV0BFSMRFBYWMzI3FwYjIiYmJyY1ESM1MzUlEQJ6wAsnHCdKGGJ8THo5CwmBgQEaBCbg/lSCKxwb2iozUUUxlQHP4NOk/okAAQCN/+gEUwQmABYAnEAXVxFnEZYFAwkGGQY8AjwRSwJLEecCBw+4AnRAEQQLFgAKFRQUCgkGExQmFRUAuAEpQA4WQCAkNK8WAf8WARYaGLj/wEAWIiQ0kBigGAJwGPAYAu8YARgKCyYJCLj/wEAPICQ0oAgB8AgBCBkXPzwYK04Q9HFyKzxN/TxOEF1xciv2cXIrTe08EP08AD88PBA8Pzw/7TEwAF0BXSE1BgYjIiYmNREhERQWFjMyNjY1ESERA046vWlrqkwBGR9SP0hyKgEZn1ViXqqWAqD+GOBlO0915AHA+9oAAgCH/+gElAW6AA8AHACduQAS//hAMQs5NxtHGwISVgZWClYWVhhZHPcHBjUEOw07EzUbRQRLDUsTRRuUB5kJCgwOAQIBABq4AnSyBQcUuAJ0QBMLCw8AChchCBpwHgEeECkCAyYPuAEpQAwBcACAAAIAGR0/QRgrThD0cTxN7f085k4QcfZN7QA/PD/tP+0/PDEwAHFdAV1DWEALZgZmCmYWZhhpHAVdWQBdKzMRIRE2MzISERAAIyImJxUTFBcWMzI2NTQmIyIGhwEZgrLC/v79uVuxQBI0SXldg4RnZYYFuv3wlP7n/vn+8P7aW1mcAiqlT3Cfq7ahnQABAJMAAAGsBboAAwBTuQAF/8BAKREKP0AFUAUCgAWwBcAF0AXvBQUfBWAFfwWgBbAFBQIBAAMACgIDJgEAuP/AQAkhJDQAGQQ/PBgrThD0KzxN/TwAPzw/PDEwAXFdciszESERkwEZBbr6RgACAJYAAAW8BboAFQAhAPhAgjkPSQ9XB2oLagyqCacOoCO2DtgJCgYIBgoXCBYKNg5GDkYPBwgQCREUDhQPFBA2DjYPRw91DnkQ0woLeAl4GXYdiAmIGYYdBgkWFAkMDw5TDnUOhA6UDqMOBQ4gDQwUDQ0MDwwVDRcWJRMQFAFgFKAUAhQUACAhJQIBAg0ODhUACA64AbxAJwANEA0CDdQbJ6AGsAbABtAGBAaHcCMBICMwIwIjIRUgASAAMAACALgCi7MiMWMYK04Q9F08Tf08EF1x9l3t9F3tAD88PBA8Pzz9PBI5L11xPP08ARESOTmHLitdDn0QxAEROQAREjkxMABdAXFdXTMRITIWFhUUBgcWFhcTIQMuAiMjEREzMjY2NTQmJyYjI5YCb+vVgMLBYH1qs/6e1nJUXmY829VqPE9IJLTnBbpPyoKl1xw4hqv+4gE/q1kh/ZwDTiRYQkpbDAUAAQCVAAAE8AW6AAsAkEA9CAUEBwglBhIfBQEwBa8FAgUFCQMEJQIBAgoJJQsACAcGSwMCSAoACwELGiANMA1ADQMNBAkgASAAMAACALgCi7MMMVMYK04Q9F08Tf08ThBd9l08TfQ89DwAPzz9PD88/TwROS9dcUNcWLkABf/Ash05Bbj/gLIaOQW4/4CxEzkrKytZPP08AwUQPDwxMDMRIRUhESEVIREhFZUEP/zpAuD9IAMzBbr4/rv3/nH3AAEAmAAABSMFugAJAc5ADgkDBggZAxcIBBIIAgMDuP8AsxILPwO4/8CzW100A7j/wEAqU1Q0AzIHCBQHBwgDCAICBwMJBAICCQcIAwRAW100BEBTVDQEMgbPBQEFuAKLQBlAC1ALYAsDcAuACwKgC8ALAiALMAsCCwgJuP/As1tdNAm4/8BADlNTNAkyASAAMADAAAMAuAKLswoxdRgrThD0XTxN/SsrPE0QXV1xcvZdPE39Kys8AD88PzwBERI5OQASOTmHLisrKyuHfcSxBgJDVFi5AAP/4EAJDic0CCAOJzQDuP/AtwkNNAhACQ00ACsrKytZMTBDWLkAA/+Atgs1CIALNQO4/8BAPRouNAhTGi40BQMWAzIDQAMERgOFCJAIoAiyCOQDBsQDzwjaCAMgAy8INAM7CE8IkgOfCKADrwiwA78ICwe4/8BACTM1NAJAMzU0B7j/4EANLzI0AiAvMjQCBxQ1B7j/l0AJIS40AlQhLjQHuP/AQEYeIDQCVB4gNAgCBwcYAgMXBywCJwc7AjMHTgJAB1wCVgcJFAIbB00CRQeaB6sHywLZAugC5wf5AgsnAigHSgd4B4gHrAIGAV1xcnIrKysrKysrKysAXV1xcisrKytZAF0zESEBESERIQERmAEgAlgBE/7X/bEFuvwtA9P6RgO8/EQAAgCUAAAFYQW6ABAAHwB/QDMoBSgKRxdlBGUMBSoXORdIFlkWaBYFORc2G4cbmQWWCwUfESUBAAITEiUPEAgZJ68HAQe4/8CzCQs0B7gCjEATgCEBICEwIQIhERIgACAQMBACELgCi7MgMVMYK04Q9F08Tf08TRBdcfYrcU3tAD88/Tw/PP08MTAAXXEBXRMhMhcWFhIVFAcGBwYHBiMhAREzMjc+AjU0JiYnJiOUAh23YIG4YC03Zk2DYqT90wEo3Xw3SF88PGxTPrUFuhwmwv7nzrWDoGNLKh8Ewvw1DhJWxaqqtmYSDgABAIwAAAG0BboAAwBvuQAF/8CzMjQ0Bbj/wLMjJTQFuP/AQD8UFzQABUAFUAWABeAFBR8FYAVwBfAFBIAFAQIBAgMACAID2QEAALAA4AADwADwAAIgADAA0ADgAAQAbgQxnxgrThD0XXFyPE39PAA/PD88MTABXXFyKysrMxEhEYwBKAW6+kYAAQCRAAAGGQW6AAwCGEALCwMmCCYLAwQDAQO4/4BACRw6NAogOjs0Cbj/4LM6OzQJuP/gQKQcLjQKIBwuNAYJCArjCewKBAQJCgoTAhwEEAkfCiMCLAQgCS8KZwJoBGUJagp3AngEpAmqCrUJugr2CfoKFp8EkAmfCsYJyQrXAtgE1gnZCucC6ATlCeoKDXcJeAqDAowEgwmMCpACB1gLZQJqBGcJaAp2AnkEB0QCSwRECUsKVwhXCVgKBxgKLw40AjoENAk7Cj8OBwMCDAQGCQkKFQIaBBcJB7EGAkNUWEAfAgQDCgkFDAcHMgYODDIAAAMQAwIIUAgNNAtQCA00A7j/gEAOCw00CEAOJzQLQA4nNAO4/5xAEA4nNAMLCAMBAAQBAgcKAAgAPzw8PzwREhc5KysrKysrXQEv7RDU7RESFzkbuP87QC0DCgkgBAgJCTIDBBQDAwQCCwoKMgMCFAMDAgsIAwMMBAICDAoKCQkHCB8OAQ64AQ2zBwYFBLoCOAAF/8CzW100Bbj/wEAXU1Q0BTIHQAd/CAEIvX8DAQO9CyALDAK4AjhAEgEAAEBbXTQAQFNUNAAyHwwBDLgBDbMNMXUYKxD0ce0rKxA87hA8GhkQ/XH9cTwaGBD9KyvuEDwQ5HEAPzwQPBA8PzwSFzmHBS4rh33Ehy4YK4d9xCtZMTABS7ATU1i5AAj/4LELIDg4WQFdXV1dXV1xcisrKysAK3FdMxEhAQEhESERASEBEZEBuwEKAQcBvP7t/t3+4/7eBbr8GAPo+kYEgvt+BIL7fgABACwAAAS5BboABwByQCMvCTAEMAVQCXAJgAmQCQcGAQUCJQQDAgcACAkXFxoEfwUBBbgBLUAKBgcgATAAfwACALgBLUARAw5QAnACgAKQAgQCGQj9rBgrThD0XUtRWLECQDhZPE30XTz9PPRdPEVlROQAPzw/PP08PDwxMAFdIREhNSEVIREB3/5NBI3+TgTC+Pj7PgACAFn/5wXnBdMADwAbAKJAVZcFlwiYDJgOBAgBBw4IDwcYJxh4CXcSB3cReBWGBIkIiQyGDoUSiRSIFYgXiBiGGgwHEggUBxoVEhoUGhgVGgcTLQ0JGS0HAxYnrwoBAAoQCiAKAwq4AoxAIDAdQB1gHXAdgB2gHQYgHfAdAh0QJ6AAAQ8AHwAwAAMAuAKMsxx+wxgrThD0XXFN7U0QXXH2XXFN7QA/7T/tMTABXV1xAF0TNDc2Njc2MyAAERAAISAAARQSMzI2NTQmIyIGWUMyrWeJswFEAYX+fv69/rn+fgEx5rGx4923t+AC1OCYcLIrOv5u/pr+nf5vAY8BaPn+/////Pj7AAH/8wS1AqcFtAAYAF9AEm8IZRR6CHYUBFkIVRQCAQArEbgBAUAOAAoQCiAKAwo1Bg4NKxa4AQFAFwYADUUPDh8OAg4aGgBFARkZGqkhPWwYKytO9E3tThD2XU3tAD/t9DwQ9F399DwxMAFdXRMjJjU0NjMyFhYzMjY3MwYGIyInJiYjIgZ0gAFmUCM8ny0gKwaCAWNOIiEXuCogJAS1Fw1pcQ9HKC+HdAcGRif//wCYAAAFIwcKAKMAFgAAAABAAAAAAABAAAGDABwBlAFWQAAAAAAAQAAALUAdAX8YrxgCGEAaHTQYQBIYNBhACw40GAQASCsBARu5AjQAKQArASsrKytxNQABAEr/5gTyBdMALAHQQD25EbgdtijGLAQHEwcVFxMXFRgrZQVlKHQGeA10KNkM1iMMWQpVDlUiWSNoDGYSZyFpKGcsdx2GHZYhDBIjuP/gsx4fNCO4/+BAZRkaNFEiUSPBIsEjBHEicSOBIoEj4SLhIwYrCioNJCIkIzkNNCNLCksNRCJDI2oNZSN5DXoiiQ2KIqYKpw2oIhMJCgkNBiIGIxkKGQ0WIgciIwoNBAEXVhhAGSA0bxgBbxifGAIYugJlABv/wEAMGjkfGwEbLRQDAEgBuP/AQEkaIDQwAUABUAFgAZABoAGwAcABCAHuBEAaORAEAQQtKgkY7/8XARdAExc0F0sHJyYaLh8noBCwEAIQSwHvESAAMAACABkt0lMYK04Q9F1LU1ixAEA4WU3t9F3tThD2Te30K3LtAD/9cSv0XSvkP/1xK/RdcivkEhc5XV1xcisrQ1xYuQAi/+CzGx0+I7j/0LMbHT4juP/jshM5Irj/4LITOSO4/8myEjkiuP/QQA8SOQ0gEjkKIBI5CiAPOSK4/+hADgw5DSANOQoYDTkKGBM5KysrKysrKysrKysrK1mxBgJDVFhAFToKOg01IjUjSwpJDUMiRiOmCqkiCgBdWTEwAF1xAV0TJRYWMzI2NTQmJyYnJicmNTQ2NjMgBBcFJiYjIgcGFRQXFgQWFhUUBgQjIABKASAan4ePkT1MNLnuYId/76kBFAEXB/7YE319gUkvLDgBsM91jP8Av/7q/tYB3RyRiHlRNEkbEi47VnmucMNm8soNcWM1Ijk0JS9mbb2LftxrAQEAAQBh/+cFXgXTABoA1kBOhgmJFIkWnwCYBscJ1APUC/UDCSUJKAwoDSkUKRZ1BXUJhgUIBxMHFxcTFxcpAioDJQUHKAWZBZcJyQPFCwU/AU8BAgFSEAAB4ADwAAIAuP/AsxEYNAC4/8CzCg00ALgBWkAXGC0ECA5ADhI0DktfDwFPDwEPQBUYNA+4AShAIhItCgMP7w5WAO8AAU8BAgEaMBwBHBUnoAcBDwcfBzAHAwe4AoyzG35TGCtOEPRdcU3tThBd9l1N7fTtAD/99CtdceQrP/30KytdceRdMTAAXQFdXV0BBQYEIyAAERAAISAXFhcFJiYjIgYREBYzMjYEPwEfQv7N7P7c/ogBegE0AQ2oZDL+2xqldqPLyKB2qgIbW/DpAY8BWgFuAZWfXrBGcoTq/vr+6uyWAAIAlQAABPgFugAPABsAd0AlBgW5FLkYA0cFAWcF1gUCEhElDQ4OABsQJQIBAg8ACBYnrwcBB7j/wLMJCzQHuAKMQBYfHTAdYB1wHYAdBR0QDyABIAAwAAIAuAKLsxwxUxgrThD0XTxN/TxNEHH2K3FN7QA/PD88/TwSOS88/TwxMABdcQFdMxEhIBcWFhUUBgYHBiMjGQIzMjY2NTQmJyYjlQHbAQ5Sfqpil05qycGir3ZDXkg1oAW6FiHdr4e4aREV/dcEwv5gLmJBUGgNCgADAJYAAAViBboAEwAgACwA2EA/dyoBaA54KuYE9gQECSEVCQYoLCElFhIfFU8VAjAVrxUCFRUUIyIlEhMIIBQlAQACGydwBoAGAgZLKCevDAEMuP/AswkLNAy4AoxAITAuQC5QLmAucC6ALpAuoC4IIC4wLgIuFCIgACATMBMCE7gCi7MtMVMYK04Q9F08Tf08TRBdcfYrcU3t9F3tAD88/Tw/PP08ETkvXXFDXFi5ABX/gLIdORW4/8CyGjkVuP+AsRM5KysrWTz9PAEREjkAERI5MTABS7ALU0uwD1FaWLEKIDhZAV0AXRMhMh4CFRQGBxYWFRQGBgcGBSEBETMyNzY2NTQmJyYjAxEhMjc2NjU0JiYjlgJKrquHWm9fhpBdoXZK/uX+DQEowq0qTFdLSizRqgESoCtCU0B5ygW6HVyZX2esKye8f2S9cQ0IAgTG/q0FCVdHRFUJBf25/ngJDF1OQlwqAAEAnQAABKUFrgAFAD1AGlAHAQIBAgQDJQUACAQFGgcCAyABIAAwAAIAuAKLswYxuRgrThD0XTxN/TxOEP48AD88Tf08PzwxMAFdMxEhESEVnQEoAuAFrvtJ9wACAAAAAAW/BboABwAKAUG5AAf/2EAJNzk0Big3OTQHuP/AQAkoNTQGQCg1NAe4/9hAUCEnNAYoISc0KQAqBCoFKAovDDgANwU/DGoAagJlA2YFaAhnCugDD0oGAQIICQEDCgkJBAcJAQEgAAcUAAAHBgkEBCAFBhQFBQYICkAaHT4KuP/AQAsaHTQKJQIDAwYECbgBvEAOBgcCBQQEAQAIDBcXGgC4AmFACx8BASABMAGAAQMBuAIkQAkfCQEwCYAJAgm6AiQABAJhQAkgBQEFGQteYxgrThD0XU39GfZdcfRdcRj9TkVlROYAPzw8EDw/PE3tERI5Lzz9Kys8hwUuK4d9xIcuGCuHfcQHEDw8h8TEsQYCQ1RYtAk0CQ00ACtZMTABS7ALU0uwHlFaWLkAA//+sggECrr//gAH//yxBgQ4ODg4OFkBcV0rKysrKyshIQMhAyEBIRMDAwW//r6A/bZ5/sYCOwE5KsrGAU3+swW6/IoCIP3gAAEAFgAABL0FugAJAWa5AAf/8LUPOQcCARKxBgJDVFhADAIHBgEBBggDBAsKAbj/wLMgJzQBuP/gQBsJDTQBAwcGQCAnNAYgCQ00BgMEAyUEAgclAAgAP+0//RESOSsrERI5KysBERIXORESOTkbQBUCBgcHIAECFAEBAgYqBQIDJQUEAgG4AiZADwAIByUJAAgGBUgIcAkBCbj/wEAlCQw0CRpAC1ALYAsDCwQwA0ADUANgAwQDUgEPAB8AAgAZCvysGCtOEPRdPE30XTxOEF32K108TfQ8AD88/TwQ5j88/TwQ7YcFLiuHfcRZMTBDWLkAAf/AsxsgNAG4/8BAIyEnNAaAETVAAUgGUAFkAW8GcAF/BoABCAIgISg0B0AbIDQCuP+mshE1C7j/wEA1EBk0TgddB2MCaQdyAn0HjQe1ArsHCR0CEActAiAHPwIwB04CQAdcAlAHigKACo8L+ALwBw8BcV0rKysrAF0rKytZAV0rMxEBITUhFQEhFRYDAv1VBDH83QNCAQsDt/jm/CP3AAEAI//nA80FugASAFpAJGkIpw0CVAlmCWkNaRBpEXoQiRAHCkgLgQ8tBwkBAAIAEiABArgCi0AScBQBMBQBFAvvHwoBChkT/XUYK04Q9F1N7U0QcXH2PE39PAA/PD/99OQxMABdAV0BIREUBwYGIyImJyUWFxYzMjY1AqYBJyAr4rnZ6gEBFwUgMGJjUgW6/GC2YoCb8+sgfjRPcbIAAQBi/+cFvQXTACAA2EBGOB5LHlYHdgh2DIUIhAyFF4QbCQYXBhsSFxIbKBEoGCgaKB4ISAtbBFQJWgtqBHsEehh0GrYOthDHDcYQ1xDnEA4DHAYgALj/wEAfGjkfAAEAJQIBARYcLQYJEkAOEjQSS08TARNAFRg0E7gBKEAqFi0PAwABASAZXxMBEycSVgIfICADAhogIjAiAiIZJ6AKAQ8KHwowCgMKuAKMsyF+nxgrThD0XXFN7U4QXfY8Tf08EPTtcRESOS88AD/99Ctd5Cs/7RE5Lzz9cSs8ERI5MTAAXQFdXQE1IREGBCMiJAI1NBI3NjMgBBcFJiYjIgYVEBIzMjY3NQM/An5d/p+15v6qrMC5jdIBEQEzLP7aH6uAwuXovF27QwIb9/24WonBAWfT5QFkX0nlyjdsffby/vv++0k0ugAB//0AAAVYBboACADFuQAE/75APgs1wAoBBAMEBQMHBAUEAwUBBAMEBQMgAgEUAgIBBAUEAwUgBgcUBgYHAQQHAwYIBwQBAwIDCQQABQoIAVYHuAJnQAsGBgUFAwMCAgAICrsCFwAIAAYCF7UHBwggAAK4Ahe3AQEgADAAAgC4AmazCV5jGCsQ9l08GRDkGBD9PBkQ5BgQ5AA/PzwQPBA8EPbkARESORI5ETkAERc5ERIXOYcFLisIfRDEhwUuGCsIfRDEBwgQPIcIEMQxMAFdACshEQEhAQEhARECFv3nAVsBWQFSAVX95QJpA1H9vAJE/K39mQABAAAAAAVTBboACwE7QKERBBsKUQRaCgSrBaYHqwmkC9sB1AcGhQuYAZQDmgWXB5oJlAuoAaQDCRoBFQcoASYHWQFWB4UDigWKCQk0ATsHAhkKIAQvCkQETApbCoQEjAqRBJ8KoATUBN4KDTcEOAqTBJsKxwTJCtAEBwoCCQYLBwMIBgsEAwgFAAECCQUACQgDAyACCRQCAgkFBgsLIAAFFAAABQYFBQMCAggJCQsABbgBvLcGQBMVNAZLCbgBvLMIGg0DugG8AAL/wLUTFTQCSwu4AbxACyAAMAACABkMXmMYKxlOEPRdGE3t9CvtGU4Q9hhN7fQr7QAvPDwQPD88PBA8hwUuK4d9xIcuGCuHfcQPDw8PsQYCQ1RYtQogEic0BLj/4LMSJzQEuP/KtwkRNAo2CRE0ACsrKytZMTAAXXEBXXFxcQByMQEBIQEBIQEBIQEBAfX+OgFaASYBIAFX/jgB9f6b/rv+ugL9Ar3+KQHX/Tj9DgH7/gX//wBZ/+cF5wc5AKMAGwAAAABAAAAAAABAAAGDAAwBrwFmQAAAAAAAQAAAHUAPAhAfAa8fAR8HAEgrAgEfuQI0ACkAKwErXXE1AAEAlgAABSoFugALAKNAJQkEBQoDAgkKJQQSrwMBAwMABgUFAgECBwgICwAIBQggBs8HAQe4AotAIkANUA1gDQNwDYANAiANMA2gDcANBA0CCyABIAAwAMAAAwC4AouzDDF1GCtOEPRdPE39PE0QXXFy9l08Tf08AD88PBA8Pzw8EDwSOS9dQ1xYuQAD/8CyHTkDuP/Asho5A7j/wLETOSsrK1k8/TwDBRA8PBA8PDEwMxEhESERIREhESERlgEoAkQBKP7Y/bwFuv2/AkH6RgKB/X8AAQAHAAAHiwW6AAwB/0ASKwMrBiALMwsEAAYBC0AaOjQGuP+Asxo6NAO4/4CzGjo0A7j/gLIZNQm4/+dACRodNAoZGh00DLj/50AJGh00ABkaHTQFuP/gQFkWHTQEIBYdNAcJCQoGDBoAFQkpACUJB+kK5wz3CfkK9wwFxwXJCscM2gDUCdkK1gzqAOUJCasEowWrCqUMuwSzBbsKtQzIBAkuBCIFLwogDJsEkwWbCpUMCLEGAkNUWLQIAQ4NBrj/wLMOITQDuP/AQAkOITQLQA4hNAa4/5yzCA00A7j/nEAVCA00C2QIDTQDCwYDAAEHBAECCQAIAD88Pzw8ERIXOSsrKysrKwEREjk5G7TCCwQFILj/MLMGCgkguP8yQFwDAAwgAAMCAiABABQBAQAKBgUFMgsKFAsLCgkGBwcgCAkUCAgJBAsMDDIDBBQDAwQLBgMDDAACAQQMAwUKCwcJCAYIBwcFBQQEAgIBAgwKCgkJAAgOFxcaLwgBCLgBMEAKIAa9C71ALwMBA7gBMEAMICABMAECARkNXmMYK04Q9F0aGU39XRoY/f0aGf1dGE5FZUTmAD88EDwQPD88EDwQPBA8EDwBERI5ORI5ORE5ORI5OQARFzmHBU0uK4d9xIcuGCuHfcSHLhgrh33Ehy4YK4d9xCsrK1kxMAFdXV1dcSsrKysrKwArKysrcV0hASETASEBEyEBIQEBAWX+ogEv3QEMAWABAeEBKv6c/sb+3P7dBbr8EQPv/AAEAPpGBEj7uAABAJkAAAXDBboACwGRQBoIBgESEgoKBQMCAwQGBgcJCgkICgUJCAkKCLgBt0ArBwYUBwcGAwQEIAUKFAUFCgoJAwMGCgMJAwgLBgYHBQQEAgECAAsLCAcIBLgCZLIFSAi4AmRAEgcaIA0wDQINAgsgASAAMAACALgCi7MMMWMYK04Q9F08Tf08GU4QXfYYTe307QA/PDwQPD88PBA8GRI5LwEREhc5ABIXOYcFLhgrBH0QxIcFLhgrCH0QxIcIEDwIxAMIEDwIPLEGAkNUWLUJIAsNNAO4/8qyCCc0ACsrWTEwAENYQBkmBicJkASYBqAEsATABAeEBqgE6AT2BQQJuP/gszdSNAm4/8BAJDdSNCUGPQp0A4YDmQOZCZoKqgO6A8kDCsED0AP8CgM9CkIDAnJxXSsBK3FdWUNcWLkABv/osxILPwa4/+hAEw8LPwQwDRY/BDAMFD8EIAsSPwO4/9CzDxk/A7j/0LMOFz8DuP/Qsw0WPwO4/9CzDBQ/A7j/0LMLEj8DuP/Qsg4TPwArKysrKysBKysrKytZAV0zESERASEBASEBBxGZASgCVgGO/dgCRv6B/m3wBbr9dQKL/cX8gQKw9f5FAAEAHAMYAvEF0wAeAMtAJYkTAVUdVh4CRR1GHgIdDAsFGAUPDgsMChgFHQMWABuGHCsAhgG4ASZAFAkW5RUJ5UAVK7AKAQqIDw4AFT4WuP/AQCcREzQWPhtyIBxAGhw0TxxfHAIcPg/lQA5AGhw0Tw5fDgIOPgByIAG4/8BAFRETNAE+Cj4PCQE/CY8JAgkZH6J8GCtOEPRdcRlN5Bj0KxoZ/fRdKxoY/Rn0XSsa/Rj0KxnkABg/PPRd5BrsEO0ZEPb0GPQZ5BESFzkROTkBERIXOTEwAF1dXRMnNjc2NyYnJic3FhcmNTMUBzY3NjcXBgcXFhcHJwb1l0hOHwgZdlUbO4NnGLIbFEJaTDVvkngkFZmHPQMYdVFKHggEHRUKsDVAo2dJwwgfKR21GRiHKRpl32wAAQCT/+cFJAW6ABkAikA4BwgHCQcQFwgWCUcIRwkHVwlWEJYQlxGYFZsWpxC3FtcV5Qb2BgsNDAwBAAIHJRMJDAsgDc8OAQ64AotAIkAbUBtgGwNwG4AbAiAbMBugG8AbBBsBAiAAIBkwGcAZAxm4AouzGjF1GCtOEPRdPE39PE0QXXFy9l08Tf08AD/tPzw8EDwxMAFdcRMhERQXFhYzMjY2NREhERAOAiMiJiYnJjWTASgLE498foAaASgwgdiu0tl+FB0FuvzmvThabWeWrgMr/P7++NqWWWGbVX72AAEAMP/oBBAEPgAqAsJAwAYRBiMIJxcRFyOYEpgUlyeVKgkHFEYUAhK7DbkOxyHlI/gN9iIGKQ1VDWUNlQuXEqciuQwHQSNAJEQmZyJkJocShxSGIoMkCTcmRQZGC0oNTw9GIUIiByIkJyY3DDUhNSI1IzUkBwYKBREJIRgNJwwiIiIjByQiQCxzDHgUeRV2KXUqiBWEKpoVlSq0IrQjDYABjxeMGJkqqSqwLAYXIRZAISM0FkAcHzQfFgHfFgEWMwghUCWPJQIlQBgdNCUaLLj/wEAXEQo/UCwBMCwBLywBLB4hMBABEDMBIQC4/8CzDwk/ALj/wLMRCj8AuP/AQAkJDTQAGSt4uBgrThD8KysrTe30ce1OEF1xciv2K3FN7fRxcisr7QCxBgJDVFhANQYBAQYBFgEmIjYhRiFUAVkXZAFpF/YBCgEXAgQaISICKBMNDAIoGl8EAQRGKAtQGgEaRhMHP/1dP/1dERIXORESFzkREhc5XXEbuQAi/8uzKCo0Ibj/y7MoKjQiuP/gsx4kNCG4/+CzHyQ0Irj/4LMZGjQhuP/gQBsZGjRrDQE2IkYimA2UIsQi1CIGISIMDQQEGgC4/8C1GRs0ADMBuP/AsxctPwG4/7CzCQo+Abj/wLMiJTQBuP/AQB0aHDQAATABQAFQAQRgAYAB8AEDAAEQAVABYAEEAbj/wLMTFjQBuAEBQE0ABAFfBPAEAgRGKAsWQBkbNBYzF0AXLT8XQAkKPhdANTc0F0ArLjQXQCUpNBdAGhw0DxcfF18XbxcEF1UaQCIkNA8aAVAa/xoCGkYTBz/9XXEr9F0rKysrKyvkKz/9XXH0K11xcisrKyvkKxESFzldcSsrKysrK1kxMAFxXQBxcXFxXV1DXFi5ACT/yUAJCxI/DygLEj8huP/stg05DBQMOSG4/+yyDDkiuP/qsQs5ACsrKysBKytZAHFdEyUWFjMyNzY1NCcmJyQnJjU0NjMyFhcFJiYjIgcGFRQXFgQXFhUUBiMiJjABGhJuY203JRQVSf6sW37a5drUKP73EV9YbzAgHCYBwVlY9O/Z/QEvK1JVKBwvIBUUEUs+VpmKvI6LMT5CHxYjHhUcZkpLhpLSsAABAAsAAARaBCYACwEbQBUFKBovNAcoGi80BigaLzQIKBovNAO4/9izGi80BLj/wEAgGjo0mgQBBgMLCAgKDAsVARUCEgMaCRoKIgAtC8cLDAC4//BAFh0gNAoABQsUABkLJQAqCzQAOguHAAmxBgJDVFi0CgENDAS4/8BACwkXNAQBAAkBBgAKAD8/PBESOSsBERI5ORtAEgsACgQLCgkJAgIBBgsACgk5Dbj/wEAYHCg0Cw0fDTANQA0EDRcXGhAKPwpPCgMKuAIwQAsEAjkLBD8ETwQDBLoCMAAB/4BADww1AAEgAUABAwEZDMSgGCsZThD0XSsYTe1d7RD9XRlORWVE5l0rGE3tAD88PzwQPBA8EjkBEjk5WTEwAXErXQBdKwErKysrKyEBIRMXNjc2NxMhAQG3/lQBJ8g6FwYOEMoBIf5aBCb94rVFFi0tAh772gABAA7+UQRSBCYAEwE0tBIoBQETuP/gQBgMDzQIFg0PNAcWDQ80BhYNDzQFFgwPNAK4/8BAHxo6NAUGBgQNCw4GEAIAEwYEEwIEAwMBAQAGE2AQARC4Aa9AEgsPDS8OKAAgFTAVYBUD8BUBFbj/wLMiJjQVuP/AQBIcHjQVFxcaBDkDQBgZNH8DAQO4ASdACQJAGBk0fwIBArgBJ0ASATkAQBw2NCAAMAACABkUxKAYK04Q9F0rTf0Z9F0r9F0rGP1ORWVE5isrcXJNEPTkAD/tXS8/PBA8EDwBEjkROQAREjkSOTkROQcOEDwxMAArASsrKysrXUuwEFNLsDpRWliyBBAAuv/wAAH/8LEDEAE4ODg4WUNcWLkABf/oQA4NET8TEBMZPxMQEhg/Bbj/8LMTGT8FuP/wshIYPwErKysrK1kTIRMTIQEHDgMjIicnFjMyNjcOASv++AEj/olDJUNXf1BRThlCNWJeGQQm/Q4C8vwCuV1iPSIR3A1zWQABAAkAAAY4BCYADAHdQDEACwEKAAYCCgcFCRsAFgIeBBEFGgcUCR4KEQwMEisDKwYjCzkDOQZIA0gGmAOYBgkOuP/AQHcsRzQKAAsEBAUECQsKBAwbABoEFgUUCRkKFQwMIwAoBCcFLQkoCicMMQA3BT4JRgBHAkcFSAdJCXcAeAR3BXgJeAp3DIcAiASHBYgJiAqHDNkA2QTVBdUJ2QrVDOoA6gTkBeQJ6grkDPkA+QT2BfgH9gn5CvYMLbEGAkNUWLQIAQ4NBrj/wLMJITQDuP/AQBUJITQLQAkhNAMLBgMAAQcEAQYJAAoAPzw/PDwREhc5KysrARESOTkbtMILBAUguP9NswYKCSC4/0xAMgMADCALBgMDDAACAQQMAwUKCwcJCAYIBwcFBQQEAgIBBgwKCgkJAAovDj8OAg4XFxoIQQkBDgAgAAYCbQALAm0AQAADAQ60IAEZDcS5ARoAGCtOEPQaGU39Ghj9/RoZ/RhORWVE5l0APzwQPBA8PzwQPBA8EDwQPAEREjk5Ejk5ETk5Ejk5ABEXOSsrK1kxMAFdcSsAXUNcWLQLQA05Brj/+LINOQO4//i2DTkLQAw5Brj/8LIMOQO4//CyDDkGuP/gsgs5A7j/4LELOQArKysrKysrK1kBXQBdIQEhExMhExMhASEDAwFZ/rABEce3AQ+xywEV/qv+8re0BCb9SAK4/UgCuPvaAqv9VQABAKIAAAMmBcAACQBWQAlrAnsCiwIDAgS4ASmzXwUBBbgCXrcICQUBAAwJALsBWAACAAECXUANBQAEHwQgBLAEBAQZCroBpwGgABgrThD0XTxN9jz9PAA/PD889F3tOTEwAF0hIREGBzU2JDczAyb+55rRbgECMOQEI5BF/yTJhgABAJMAAAGsARkAAwAkQBUCOAAKAiYPAB8AIAAwAAQAGQRndhgrThD0XU39AD9N7TEwMxEhEZMBGQEZ/ucAAQAzAAAEDAXAAB0BP0BftRi2GrkbygTHGNAY0BnQGghDG0McQx1WGZsElRiqBKYcCAYaIAAoBjcaSARDGEMZQxoIJBgkGSQaAxYmBFYEiBicG5wcnB2qHKodCBIAHRAdIB0xHXYdhB2QHdYdCB24/8BAFhQVNB0CEAwPHRAAIAACIAAwAEAAAwC4/8CzEhY0ALgCobMCAQwPuAFWQCMfDC8MAgxAEhY0DKYTBQnYFhYBTwABABofD9gQdwIZHtPCGCtOEPRN9O1OEPZxPDxNEO0AP/0rceQ/PP0rXXE8ERI5AREzK11DXFi5AB3/wLIROR24/8CyDzkduP/AQA4QOQQIEDkFCBE5BAgROSsrKysrK1mxBgJDVFhACwkbGRsCGxMBBBMAABESORESOV1ZMTABXUtRWL0AG//gABz/4AAd/+A4ODhZAXFdXV0BESE2Ejc2NzY1NCYjIgYHJTYkMzIWFRQGBwYEBgcEDPwnEKDsvis6ZVlYaAj+6BkBCMbZ+EdNM/72RxYBBf77lAEJ27E/V1VeZWp7HOjK6q5js2JB9FAm//8AagAAAi8HOQCjABgAAAAAQAAAAAAAQAABgwAM/68BZkAAAAAAAEAAACS2AQdAEhU0B7j/wEALGBw0BwGCSCsBAQe5AjQAKQArASsrKzUAAQB+AAAGmAQ+ACcBO7kAKf/AQF0RCj8FBgYMFQYWDDQDNAg0GDQjRAJFCEUYRCMMIAMvKVMJYCmAKZ8ppAanB6YMtQa1DLAp0CngKQ4AKS8pUCmfKb8p3ykGKUAaHDQ/KVApgCnQKeApBQchBAcaHRa4AnSyCgchuAJ0QB4EBxAREScbHBwmJwoBAAYPECYSEUBaNWARAW8RARG4AkZADxobJh0cQFo1bxwBYBwBHLgCRrQlJiYnAbgBKbIAACe4/8CzDwk/J7j/wEA2EQo/J0BaNSdAQTUnQDw1J0AkJzQnQDo9NC8nzyffJwMPJx8ngCcDACcgJzAn/ycEJxko4zwYK04Q9F1xcisrKysrKys8TRDtEP089l1xKzz9PPZxXSs8/TwAPzw/PDwQPBA8EDw/7T/tARESOQAREjkxMAFyK3FdAF0BKxMhFTYzMhYXNjYzMhYXFhURIRE0JyYjIgYGFREhETQmJiMiBgYVESF+AQOLwGaWMEaiXHWiKB3+5x0nUTtoLv7nHj82QWgt/ucEJpGpVFVVVF9cRJj9WQJfni48SIuW/gICRptaLEaEmf38AAEAIgAAA9YEJgAQAU20EskEAQG4//9AMRARNAoBEBE0BwEICgL3AfgKAjcLRwpHDFgBWAJpAWkCfxII3wTQDO8E4AwECi8EoQe7AnQACAAKAVRACQkJCAYBLwyhD7gCdEAPEBAACo8EnwQCBCAmLjQEuAErtAkKMxAPuP/Asw8JPw+4/8BAJREKPwAPEA8gDzAPQA9/DwYPGkASAcAS0BICEgcIMwCADJAMAgy4/+BACSYuNAcMFwwCDLgBK7IBAQC4/8CzDwk/ALj/wLMRCj8AuP/AQAkJDDQAGRF4exgrThD8KysrPE0Q7V0rchD0PE4QcXL2XSsrPE30PO0rcgA/PBD99eQ/PBDtEP315AFxsQYCQ1RYuQAB/9BADgkYNAEPAAowCRg0CgcIABESOSsREjkrWTEwAV0AXXErKwFxQ1xYuQAC//BACgs5CxAMOQsQDTkAKysrWQAzNQE2NwYHBTUhFQEHNjMhFSIBjmIvMVD+iQNu/mqPdRwBs9sByXAvAwEC6cf+LJsH9wAC/6L+UQGmBboAAwAVAItATRYHJgcgFzYHtggFgBcBAwQFABUUDRAMEAkDDwABQADQAOAAAwBdAgEABBUGXxABEI4JDwEUJgIQBQEFGo8XAU8XARcNMxAMAQwZFhYXugJrACECarE8GCsrThD0XRlN5BhOEF1x9l08Tf08AD/tXT88Pzz9XXE8ERI5ETMDBRA8PBA8PDEwAXFdExEhERURFAYGIyImJzcWFjMyNjY1EY0BGTWXdSphODEUIw8rNxIEtgEE/vyQ+/vLp14PD/AEBSU0ggP1AAIAVP5RBGAEPgAjAC8BTkBidx2HHQISDA1wMYYNgDEEIAEjAiMDMAEzAjMDQAFDAkMDWw9ZFFklVilWK1kvaw/4EfgTEjsNMxY7KDMsSw1EFksoRCzwDP0XCo4MAQwLDA0LKgwNJw4WFxUtDQwXFgQYJAG4/8C1GRs0ATMAuP/Asw4RPgC4/8CzCww+ALj/wLMoKjQAuP/AsyMlNAC4/8CzMTQ0ALj/wEAJFRs0YAABAF8FuAJ0sh8PJ7gCdLIOCi24AnRACxUHGBkGKikLJhoYuAEpQAkZGRoajzEBMQG4AbhACgAzJCESGTBYPBgrThD0Te307U4QcfY8TRDtEP3kAD88P+0/7T/99HIrKysrKyuxBgJDVFi5AAD/wLMOETQAuP/AsgkMNCsrWeQrARESFzkAERI5ORESOTkHCBA8MTAAcV0BXXFDWEANaQ9pFGklZylmK2kvBl1ZAF0XBRYXFjMyNzY3NjU1BiMiJyY1EAAzMhc1IREUDgIjICY1NBMUFjMyNjU0JiMiBnkBQQgdKFZuNyUTDX7A1n1iAQG/xYABBz5wu4/+8uL8g2BnjohoZYNGJzgVHiEWMSNem6y1j9UBCwEarZX8R7y6ajy5jg4Cg6mdoZ6loJ0AAQCTAAABrAQmAAMASEAj0AXvBQKABbAFwAUDYAWwBQIfBX8FoAUDAgEGAwAKAgMmAQC4/8BACSEkNAAZBD88GCtOEPQrPE39PAA/PD88MTABcXFdXTMRIRGTARkEJvva//8AfgAAAkMF0wCjADsAAAAAQAAAAAAAQAABgwAM/8MAAEAAAAAAAEAAACS2AQdAEhU0B7j/wEALGBw0BwGCSCsBAQe5AjUAKQArASsrKzUAAQBN/+cEGwXAACkA2UAyhxXJFQJ7HIscAqYDqQWnFLYDugW2FNoY3RkIFhQBjRaNFwIhCg0ABAEXExYhHw0QDAq4ASRADE8NAUANjw0CDQ0BFrgBAkAPHxMvEwITQBIWNBOmGwUBuAFWtRAEIAQCBLj/wEAyEhY0BKYnDbAMwAwCDAwWENh/H48fnx+vH78fBR/gB9hPJAEkGisW2Bd3AdgAGSrTwhgrThD0Te307U4Q9nFN7fRd7RE5L10AP/0rceQ//Stx5BE5L11x7QEREjkROQAREjkREjkREjldMTABcV1dAF0TJRYWMzI2NTQmIyIHNxY2NTQmIyIGByU+AjMyFxYVFAcWFhUUACMiJE0BEA1yUVd3clI2Sx9yeFhJSGYL/v0bbcN5z31n036X/ubSx/76AYUhaG6EcGp8FeUDaVdKWGRgLIWfW4RsiMFzG7yFwf7w5f//AEn/6AQuBdMAowAFAAAAAEAAAAAAAEAAAYMADADyAABAAAAAAABAAAAfQBECTzYBIDafNgI2BABIKwIBNrkCNQApACsBK11xNQABABgAAALmBdMAFgC4QDI2BAEqBCAQIBFZBIAYBQgEvxgCFRYRAhQSFhEOEw8AEA4TAQAQAhQJCA8LAV8L/wsCC7gCdEAKBgERDxYB/xYBFrgCdEAeEAAAAfAAAQAGExQKCTM/CE8IUAgDCCgQLxFfEQIRuAEEQA0OEyYCFF8AoBbAFgIWuP/AtgkMNBYZF3i5AmkAGCtOEPQrcTxN/Dz9PPxdPPRdGeQAGD88P11xPP1dcTw//V1xOTIPDw8PMTABcV0AXRMzNTQ2NjMyFwcmIyIGFRUzFSMRIREjGJw5mXV4cyZDPj010tL+55wEJlCGhFMkxBA5UUvd/LcDSQABAGv+UQJoBdMAEABGQA4oD6cDAggJAQAJEAASCL0BIgAJAAEBIgAAApRACgnzDJsgBDAEAgS4ApazEaVrGCsQ9l3t/fTtEO0APz8QPBA8MTABXQEjJgI1EBM2NzMCAhUUEhcWAmXBmaBjVoTAiWc9NSP+UecB8ukBIQEC4L3+0f5X7qT+qJtmAAH//wAABVQFugAGAQ6zAAMBCLj/gLISOQO4/4BAVBo6NMAI1gHWAtkE2QUFdgJ5BHgFlwGWApkEmAWfCAgDAAsGLwhnAmgEYAh3AQcZABYGKQAmBkkARwZXAAcAAwICIAEAFAEBAAYDBAQgBQYUBQUGA7gCYkALBgAIBQQEAgIBAgW6AmEABP/AQA8SOQsEAX8EgATfBOAEBAS4AQtACn8DgAPfA+ADBAO4/8C1EjkLAwEDugELAAICYUAJMAEBARkHXmMYK04Q9F1N/Rn0XStd9F1dKxjtAD88EDwQPD887YcFLiuHfcSHLhgrh33EsQYCQ1RYuQAD/8CzECc0A7j/wLUJDTRUAwEAXSsrWTEwAXFdXV0AKwErAF0hASEBASEBAgv99AFBAXMBZwE6/fMFuvvDBD36RgABAEEBhwJpAqAAAwAyQCEwAUABAgE3AAADEAMgAzADBANEBRAAIAAwAAMAGQSlbBgrThDkXU0Q5l0AL+1dMTATESERQQIoAYcBGf7nAAIAVv/nBA4FwAAOACAAk0BLeAqICqcBqgeqCacOtwnICQhWEVkWWRpWH2cRaBZoGmcfCDkCOQY2CTYNSQJJBkUJRg2nCcsCyQbECcQN2QLbBtQJ1A0REBggGAIYuP/AQCUSFjQYpggNHw8vDwIPQBIWNA+mAAUd2E8EAQQaIhTYCxkh08IYK04Q9E3tThD2cU3tAD/tK3E/7StxMTABXQBdXQEyFxYREAcGIyIAERA3NhciBgcGERAWFjMyNjc2ERAmJgIy1XiPkHfV1v76kHfVM1AWHTRPMzNQFh00TwXAmLT+X/5gtpYBSQGmAZ62lulBVG3+/v7+wUBBVGwBAgECwUEAAQBD/lECQAXTABAASUAYJwInCmcCZwqXAqcCqA4HCQgQAAgQABIQvQEiAAAACQEiAAAClLQI8wWbDLgClrMSakMYKxD27f3k7RDtAD8/EDwQPDEwAV0TPgM1NAIDMxYSFRQHAgNFU0Q6HGaJv5enQkus/lGyvvjfde4BqQEv1/4e+NHv/vT++wACACYAAAREBcAACgANAN9AOQwgDTkJDBkMKwxTDGsM4gwG7Q0BBgQWBCUEKA1IDVsNpw23DcYNCQECCAAMBg0HBQoLDQcADAwNDbgBrkAaAwQUAwMEAwIMBA0DDQIECgAHQA3ADdANAw27ASgACAACAbS2AAQEAAwMALgBWLQFjwoBCrgBAkASEAefB78HAwcaDz8CfwICAhkOugFMAUgAGCtOEORxEPZdTfRdPP08AD8/EPQ8/V08ARESORI5OQAREjkSOYcFLisEfRDEDw8PsQYCQ1RYQAstDD0MTQzNDN0MBQBdWTEwAV1dAF0rIREhNQEzETMVIxEBEQECfv2oAnzstrb+8P6vASf2A6P8Xvf+2QIeAfX+C///AI3/6ARTBdMAowARAAAAAEAAAAAAAEAAAYMADAEnAABAAAAAAABAAAAvQB8Bbxp/GgJPGl8a4BoDrxq/GgJQGmAaAhoPNkgrAQEauQI1ACkAKwErXV1xcjUAAQBb/+cENQWmAB0BEEApCA4gDDcSRRJJGZkNng6XEtoOCRIRExIhESMShRIFAAQBDQoMDA0SERG4AqBAFg4NFA4ODRIKFCABMAFAAQNQAZABAgG4AVa1EAQgBAIEuP/AtxIWNASmGw0MuAJaQA0fCi8KAgpAEhY0CqYUuP/AQAsUFjQgFDAUQBQDFLgBq0AUEREfEC8QAi8QPxBPEAMQQBIWNBC4AqBAEw8PDgQPEOAH2NAXAUAXARcaHw64ASFAEg13AbzQAAFAAJ8ArwADABke07kBRwAYK04Q9F1xTe305E4Q9l1xTe30PAA/PBD9K11xPBD2XSv9K3HkP/0rceRdcRESOYcFLisOfRDEARE5ABESORESOTEwAXFdEyUWFjMyNjU0JiMiBycTIREhBzYzMgAVFAcGIyIkWwEYDHZNWHp5YXlg5JAC5/3uLF5iuwEEaY/+y/8AAXkdX2+PkIeHayEC+/75+S/+8Nm1jsLaAAIAV//nBCoFwAAXACMAvUA7agt1CIcIlxmnBacIqQ6qE7kOthG9E8ARzxMNFQU2EUQQeha1AtIQ0BQHuwDPAAIABAEHGBIQGyAbAhu4/8BAHhIWNBumDw0fIS8hAiFAEhY0IaY/CQFACdAJ/wkDCbgBT7OvAQEBuAEhQCIfBC8EAgRAEhY0BKYVBQHYAHce2E8MAQwaJRjYEhkk08IYK04Q9E3tThD2cU3t9O0AP/0rcfRd9l1x7StxP+0rcQEREjkAERI5XTEwAV0AXQEFJiYjIgYHNjMyEhUUACMiABEQADMyFgEUFjMyNjU0JiMiBgQP/vAKVENZexBpnLD7/vjP3v7iASrup9v9oX5RTmhwVFFwBFMeVFCg/Xz+9NTh/vABWQGJAZMBZLv86YmVeouPhX8AAQAMAAAEYAQmAAsBmECLKAfIBAKYB7kB3AHVB/ANBQgHGgQYBigGNwA4CEgBWQF8AXUHCiYBKwc2AToHRgFKB5gL+Ab4BwklBCYHKgo0BDoKQwROCsMECEwKVARZCmQEbQp4AX0KlASWB7oK1QTcCvwKDQMEBwcJChYEIAQqCjMEPwpGBAkVBBkKOgpOCmsKpwS3BMkK9gQJB7j/8LMSGDQEuP/YsxUXNAS4/+BAFQwRNAEECgcEAAIBBAoHBAgACQgDA7j/4LYpLTT/AwEDuP/gQA8WJDQDJgIJFAICCQUGCwu4/+C2KS008AsBC7j/4EAXFiQ0CyYABRQAAAUGBQUDAgYICQkLAAW4Am2yBjMJuAJtQAsIZU8Nnw3gDQMNA7gCbbICMwu4Am1AEvAAAQAAEAAgADAABABlDMSgGCsZThD0XXEYTe307RlNEF32GE3t9O0ALzw8EDw/PDwQPIcFLisrcSuHfcSHLhgrK3Erh33EARESFzkAERIXObEGAkNUWLUKIAkhNAS4/+CyCSE0ACsrWTEwACsrK11xcXIBXXFxcjMBASETEyEBASEDAwwBf/6RAVe8xgFK/pgBif6n2NoCIwID/twBJP4J/dEBSf63AAAAAAEAAAAAAACeTRZVXw889QgZCAAAAAAA286lnAAAAADbzqWc+vr8/RAACHIAAQAGAAEAAQAAAAAAAQAABz7+TgAAB43/ov/EB4sAAAAAAAAAAAAAAAAAAAAAAEoCWAAABOMAlwRzAEEEcwBVBOMAkgRzAEkCOQAABOMAVAMdAIcE4wCLAjkAkwTjAFICqgC7BOMAUgTjAJECqgDJAqoAHwTjAI0E4wCHAjkAkwXHAJYFVgCVBccAmAXHAJQCOQCMBqoAkQTjACwGOQBZAqr/8wXHAJgFVgBKBccAYQVWAJUFxwCWBOMAnQXHAAAE4wAWBHMAIwY5AGIFVv/9BVYAAAY5AFkFxwCWB40ABwXHAJkDHQAcBccAkwRzADAEcwALBHMADgY5AAkEcwCiAjkAkwRzADMCOQBqBx0AfgQAACICOf+iBOMAVAI5AJMCOQCSBHMATQRzAEkCqgAYAqoAawVW//8CqgBzBHMAVgKqAEMEcwAmBOMAjQRzAFsEcwBXBHMADAAAAAAAAAA4AAAA0wAAAt4AAAQZAAAFGAAAByYAAAcmAAAIFgAACPoAAAn2AAAKmAAAC4cAAAvoAAAMNQAADR4AAA13AAAOlwAAD34AABB5AAAQ5QAAEkgAABMGAAAVAwAAFewAABZ0AAAYyAAAGV4AABplAAAbEgAAG2sAAB3KAAAfAwAAH9MAACE6AAAhlQAAIw4AACSgAAAlPgAAJoQAACd6AAAo9QAAKT4AACoSAAAsVAAALh4AAC9SAAAwMQAAM3cAADTKAAA2RwAAOGMAADjkAAA5IQAAOsYAADsWAAA8ygAAPlcAAD8uAABBCgAAQWsAAEG7AABDEwAAQ14AAERdAABE5gAARh8AAEZsAABHcAAAR/kAAEkTAABJbgAASuAAAEwUAABN6QABAAAAShAABAAA/wD/AAIAEAAvAFYAAAdLAsIA/wAeAAAADgCuAAEAAAAAAAEAEwAAAAEAAAAAAAIABAATAAEAAAAAAAMAEwAXAAEAAAAAAAQAEwAqAAEAAAAAAAUADAA9AAEAAAAAAAYADABJAAEAAAAAAAoAFwBVAAMAAQQJAAEAJgBsAAMAAQQJAAIACACSAAMAAQQJAAMAJgCaAAMAAQQJAAQAJgDAAAMAAQQJAAUAGADmAAMAAQQJAAYAGAD+AAMAAQQJAAoALgEWV1VLUExJK0FyaWFsLUJvbGRNVEJvbGRXVUtQTEkrQXJpYWwtQm9sZE1UV1VLUExJK0FyaWFsLUJvbGRNVFZlcnNpb24gNi44OUFyaWFsLUJvbGRNVEFyaWFsLUJvbGRNVDg1NDU4NG9iajEzAFcAVQBLAFAATABJACsAQQByAGkAYQBsAC0AQgBvAGwAZABNAFQAQgBvAGwAZABXAFUASwBQAEwASQArAEEAcgBpAGEAbAAtAEIAbwBsAGQATQBUAFcAVQBLAFAATABJACsAQQByAGkAYQBsAC0AQgBvAGwAZABNAFQAVgBlAHIAcwBpAG8AbgAgADYALgA4ADkAQQByAGkAYQBsAC0AQgBvAGwAZABNAFQAQQByAGkAYQBsAC0AQgBvAGwAZABNAFQAOAA1ADQANQA4ADQAbwBiAGoAMQAzAAAAAwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAEEMAFQDrwOvA68CNQAdAB8DrgOtADwAHwOtswYdH4BBDQOsAK8DrAACABADrAAgA6wAoAOsAAMAQAOsswcNMkC4A6yzEhQyQLgDrLIWKzK5/8ADrLI6M0C4A6yzLZQygLwDqwBfADP/wAOrslUzQLgDq7NARDJAuAOrszM7MkC4A6uzLzEyQLgDq7IIM0C4A6uzBxQyH0EaA6sALwOrAAIADwOrAC8DqwBPA6sAjwOrAJ8DqwC/A6sABgAQA6sA3wOrAP8DqwADA6gDorJGH0C4A6WyCDMPQRQDpQABAEADpQDPA6UA/wOlAAMAIAOlAK8DpQDvA6UA/wOlAAT/wAOjswkMMkC4A6OyCDMPQRsDowABAA8DowAQA6MAgAOjAK8DowDPA6MABQBvA6MAnwOjAP8DowADAJ8DogCvA6IAAgOiA6GyEB8QQQoDngB/A54AAgOaAA8BAQAf/8ADmLMQFDJAuAOZsw8TMkBBEAOVAFADlQACALADTQDAA00AAgBvA5EAfwORAAL/wANLsi0xMrn/wANLswoOMhBBEAOLACADiwCAA4sAAwCgA4sAAQAgA4sAQAOLAAL/wAOLsxMWMkC4A4OyDxEyuf/AA3uyMDQyuf/AA3uzEBgyUEEUA3gAAQNlA24AIwAfA34DbgAeAB8DYwNuAB0AHwNiA2QADQAf/8ADQLMPEDKAQRADPwABAz8DFQApAB8DQQMWADIAHwNEAxoAGwAf/8ADdbIOETK5/8ADdbIoKjJBCgNDAxgAMgAfAw8DDQA0AB8DCAMHsjIfILsDQAABAEADiLMJCzJAuAOIshAVMr0DhQMHABQAHwOAAweyFx8PvQMKAC8DCgAC/8ADVLMJDTKQQQwDVACgA1QAAgAfA24AAQCfA24AAQBAA26yCQsyQREDRQMcABYAHwNrAx0AFQAfA0YDHgAVAB8DpwOhAEYAHwOdsyYcH8C7A5MAAQBAA5KzCQ0yQLgDPrIIM0C4Az6zDQ4ywEEJAz4AAQCwA44AwAOOAAL/wAOQsyY4MgBBJgMoADADKAACACADfwAwA38AAgAQA4oAMAOKAFADigBvA4oAfwOKAJ8DigAGAAADiQAwA4kAAgAvA3oAcAN3AJADdwCfA3oABP/AAxWyDxAyuf/AAxWyJCgyuQMZAxiyMh8QuwMaAAH/wAMaswkOMkC4AxiyEhMyuf/AAxizDA4yP70DcwBPA3MAAgBAA3SzFxgyb7sDKgABAEADLLMYGzJAuANwsgkMMr0DFwMWADIAH//AAxayDhEyvQMcAx4AFgAfAx0DHrIVH7BBHwMeAAEADwMfAAECygLQABUAHwLTAtUADQAfAs8C0AANAB8CywLQAA0AHwLNAtAADQAfAs4C0AANAB//wALQswkMMkC4AtKzCQwy4EEcAuUAAQBfAt0AnwLlAAICuwLDADAAHwLaArgAMgAfAtkCuQA/AB8C2AK4AGQAHwK5ArgAMwAfArqyIcgfuAK4syHIH0C4A5uyDRYyuf/AAsOyKy8yuf/AAsOyHyUyuf/AAsOyFxsyuf/AAsOyEhYyQSUCwgLBABwAHwLXAsEAJAAfAsECwAAiAB8CvwLAABgAHwLAAnQAyAAfArUCNQA7AB8CtAI1ADsAHwLEArwAHgAfArcCtgA4AB8Cs7IOyB+4ArCyB8gfuAKvsgbIH7gCrrIAyB+4Aq+yUC8fvAKuAqsAGgAfAq2yJhofuAKosyYkHw+7AjUAAQKlAnSyHR8SQQoCoQFYAfQAHwKgANgB9AAfABICorI3yB+4ApCyvCAfuQKQApBAGDdAJUAtQKYDMCUwLTCmAyAlIC0gNyCmIEEQAo4ABQCfAosAAQKLAosANwAgAokAMAKJAEACiQCQAomyBDewQf0CdADAAnQAAgCAAnQAoAJ0AAIAYAJ0AHACdAACAAACdAAQAnQAAgCAAnQA8AJ0AAIAPwKFAE8ChQACAJACfgCQAn8AkAKAAJACgQAEAJACegCQAnsAkAJ8AJACfQAEAJACdACQAnUAkAJ3AAMAcAJ+AHACfwBwAoAAcAKBAAQAcAJ6AHACewBwAnwAcAJ9AAQAcAJ0AHACdQBwAncAAwBgAn4AYAJ/AGACgABgAoEABABgAnoAYAJ7AGACfABgAn0ABABgAnQAYAJ1AGACdwADAFACfgBQAn8AUAKAAFACgQAEAFACegBQAnsAUAJ8AFACfQAEAFACdABQAnUAUAJ3AAMAQAJ+AEACfwBAAoAAQAKBAAQAQAJ6AEACewBAAnwAQAJ9AAQAQAJ0AEACdQBAAncAAwAwAn4AMAJ/ADACgAAwAoEABAAwAnoAMAJ7ADACfAAwAn0ABAAwAnQAMAJ1ADACdwADACACfgAgAn8AIAKAACACgQAEACACegAgAnsAIAJ8ACACfQAEACACdAAgAnUAIAJ3AAMAEAJ+ABACfwAQAoAAEAKBAAQAEAJ6ABACewAQAnwAEAJ9AAQAEAJ0ABACdQAQAncAAwDgAn4A4AJ/AOACgADgAoEABADgAnoA4AJ7AOACfADgAn0ABADgAnQA4AJ1AOACd7ED0EHFAn4A0AJ/ANACgADQAoEABADQAnoA0AJ7ANACfADQAn0ABADQAnQA0AJ1ANACdwADADACdABAAnQAAgDAAn4AwAJ/AMACgADAAoEABADAAnoAwAJ7AMACfADAAn0ABADAAnQAwAJ1AMACdwADALACfgCwAn8AsAKAALACgQAEALACegCwAnsAsAJ8ALACfQAEALACdACwAnUAsAJ3AAMAoAJ+AKACfwCgAoAAoAKBAAQAoAJ6AKACewCgAnwAoAJ9AAQAoAJ0AKACdQCgAncAAwCQAn4AkAJ/AJACgACQAoEABACQAnoAkAJ7AJACfACQAn0ABACQAnQAkAJ1AJACdwADACACfgAgAn8AIAKAACACgQAEACACegAgAnsAIAJ8ACACfQAEACACdAAgAnUAIAJ3AAMCgQFYCAEAHwKAASkIAQAfAn8A7AgBAB8CfgDYCAEAHwJ9ALEIAQAfAnwApggBAB8CewCCCAEAHwJ6ADcIAQAfAncAJggBAB8CdQAgCAEAHwJ0AB8IAbIfNw9BFgI1AE8CNQBfAjUAbwI1AJ8CNQCvAjUAvwI1AAcArwI1AM8CNQDfAjUA/wI1QCIEDwdPB58Hrwe/BwWvB+AHAg8GTwafBq8GvwYFrwbgBgIgQRsCDQABAF8CNQABAI8CNQABAH8CNQDvAjUAAgAvAjUAPwI1AAIAPwI0AE8CNAACAjUCNQI0AjRAEe0g7yoBzyoBvyoBryoBjyoBQQkCRwEEAB4AHwIgADcCAQAfAVhADCY+H9gmPh83Jic+H7gCjrbsFx+yJjYfuAG8siY2H7gBKUArJjYf7CY2H7EmNh+mJjYfgiY2HzcmNh8yJjYfLSY2HyUmNh8fJjYfNyYqH7gBWEAiJj4f2CY+H7wmPh8nJj4fISY+HyAmPh83ABYWAAAAEhEIQLkCDQGms8UNAAm4AbyyJygfuAG7sicwH7gBuLInTx+4AbeyJ2IfQQkBtgAnAQEAHwG1ACACqwAfAa+yH+QfuAGtsh/kH7gBrLIfux+4AaiyHzQfuAFdsicuH7gBW7InzR9BDQFVAB8EAQAfAVQAHwQBAB8BUwAfAgEAHwFSsh9WH7gBUbIfKR+4ASuyJyYfQQ0BKgAnASUAHwEpAVgA5AAfASUAHwQBAB8BJLIf5B+4ASOyHzsfuAEish85H0ENAQgAJwgBAB8BBgAtAQEAHwEFAB8BAQAfAQOzH7sf77kBWAQBQAsf7R+TH+wf5B/rH7gCAbIf2SC4BAGyH88luAFWQAofvC2eH7sfQR+yQQoBWAQBAB8AsQFYBAEAHwCwAVgEAbUfpiWJH5u5AVgBJbYfmR8uH44tuAgBtR+NHykfibkBWAQBsh+CILgCq0ATH4AfMB90LeQfcx9KH2EfUh9dJbgCq7IfXB+8CAEAHwBZAVgCq7YfUCWJH0kfuAElsh9HJbgEAUALH0YfeR9AHycfOSC8AqsAHwA4AVgEAbIfNy28ASUAHwAyAVgBJbYfLB80HyoluAgBsh9VN7gBEUAqB/AHkAdbB0IHOwcjByIHHgcdBxQIEggQCA4IDAgKCAgIBggECAIIAAgUuP/gQCsAAAEAFAYQAAABAAYEAAABAAQQAAABABACAAABAAIAAAABAAACAQgCAEoAsBMDSwJLU0IBS7DAYwBLYiCw9lMjuAEKUVqwBSNCAbASSwBLVEKwOCtLuAf/UrA3K0uwB1BbWLEBAY5ZsDgrsAKIuAEAVFi4Af+xAQGOhRuwEkNYsQEAhY0buQABARmFjVlZABgWdj8YPxI+ETlGRD4ROUZEPhE5RkQ+ETlGRD4ROUZgRD4ROUZgRCsrKysrKysrKysrGCsrKysrKysrKysYKx2wlktTWLCqHVmwMktTWLD/HVlLsIFTIFxYuQIPAg1FRLkCDgINRURZWLkEcAIPRVJYuQIPBHBEWVlLsORTIFxYuQAgAg5FRLkAJwIORURZWLkIQgAgRVJYuQAgCEJEWVlLuAElUyBcWLkAJgIPRUS5ACECD0VEWVi5Cg0AJkVSWLkAJgoNRFlZS7gEAVMgXFix2CBFRLEgIEVEWVi5JQAA2EVSWLkA2CUARFlZS7gEAVMgXFi5AVgAJkVEsSYmRURZWLkjIAFYRVJYuQFYIyBEWVlLsClTIFxYsR8fRUSxLR9FRFlYuQENAB9FUli5AB8BDURZWUuwL1MgXFixHx9FRLElH0VEWVi5ATUAH0VSWLkAHwE1RFlZS7gDAVMgXFixHx9FRLEfH0VEWVi5FCgAH0VSWLkAHxQoRFlZKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrK2VCKwGzMXV+w0VlI0VgI0VlYCNFYLCLdmgYsIBiICCxfnVFZSNFILADJmBiY2ggsAMmYWWwdSNlRLB+I0QgsTHDRWUjRSCwAyZgYmNoILADJmFlsMMjZUSwMSNEsQDDRVRYscNAZUSyMUAxRSNhRFmzPzxYQUVlI0VgI0VlYCNFYLCJdmgYsIBiICCxWDxFZSNFILADJmBiY2ggsAMmYWWwPCNlRLBYI0QgsT9BRWUjRSCwAyZgYmNoILADJmFlsEEjZUSwPyNEsQBBRVRYsUFAZUSyP0A/RSNhRFlFaVNCAUtQWLEIAEJZQ1xYsQgAQlmzAgsKEkNYYBshWUIWEHA+sBJDWLk7IRh+G7oEAAGoAAsrWbAMI0KwDSNCsBJDWLktQS1BG7oEAAQAAAsrWbAOI0KwDyNCsBJDWLkYfjshG7oBqAQAAAsrWbAQI0KwESNCACsrKysrKysrALASQ1hLsDVRS7AhU1pYsSYmRbBAYURZWSsrKysrKysrKysrKysrKysrKytzc3Nzc0WwQGFEGABFaURFaURzc3N0c3NzdHN0c3QrKysrKysrKysrKysAc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3R0dHR0dHR0dHR0dHR0dHR0dHR0dHV1dXN0dXV1dStzAABLsCpTS7A2UVpYsQcHRbBAYERZAEuwLlNLsDZRWlixAwNFsEBgRLEJCUW4/8BgRFkrRWlEAXQAc3NzK0VpRCsBK0NcWEAKAAYABwKgBqAHArn/wAJ0sxodMm+9AncAfwJ3AAL/wAJ3si8xMrn/wAJ3syIlMkC4AnSzLzUyQLgCdLMoKjJAuAJ0shohMrj/wLM3Gh0yuP/AsyUaHTK4/8BAES0aHTKQJZAtkDegJaAtoDcGuP/AtqYaHTIfph+4Ao6yL6YDAHQrcysrKysrKysrdCtzdFkAKytDXFi5/8ACobIcHTK5/8ACoLIcHTIrK1krcwErKysrACsrKysrKysrKysrKysrKysrKwErKysrKysrc3QrKysrKysrK3NzKysrKysrcytzKysrdCsrK3Nzc3NzK3NzKysrcysrACsrKytzdHMrcysrKyt1KysrKysrKyt1KysrKytzKysrK3N0dSsrc3NzKysrcytzc3R1KytzdHUrK3N0dSsrKysrKysrKysrK3R1ACsrK0VpRCsAAAA=") format("truetype");
}
.stl_11 {
	font-size: 1em;
	font-family: "WUKPLI+Arial-BoldMT";
	color: #000000;
	line-height: 1.117188em;
}
.stl_12 {
	letter-spacing: 0.01em;
}
.stl_13 {
	font-size: 1em;
	font-family: "LPJUVI+ArialMT";
	color: #000000;
	line-height: 1.117188em;
}
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");
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?#iefix") 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") format("truetype");
}
.stl_14 {
	font-size: 1em;
	font-family: "JNAJGJ+ArialMT";
	color: #000000;
	line-height: 1.117188em;
}
.stl_15 {
	font-size: 0.83em;
	font-family: "LPJUVI+ArialMT";
	color: #000000;
	line-height: 1.121674em;
}
.stl_16 {
	font-size: 0.83em;
	font-family: "WUKPLI+Arial-BoldMT";
	color: #000000;
	line-height: 1.121674em;
}
.stl_17 {
	font-size: 0.75em;
	font-family: "LPJUVI+ArialMT";
	color: #000000;
	line-height: 1.117188em;
}
.stl_18 {
	font-size: 0.75em;
	font-family: "WUKPLI+Arial-BoldMT";
	color: #000000;
	line-height: 1.117188em;
}
.stl_19 {
	width: 100%;
	clip: rect(0.899999em,42.5625em,5.395832em,6.927083em);
	position: absolute;
	pointer-events: none;
}
.stl_20 {
	font-size: 0.72em;
	font-family: "RQBETP+Arial-ItalicMT";
	color: #000000;
	line-height: 1.127678em;
}
.stl_21 {
	font-size: 1em;
	font-family: "RQBETP+Arial-ItalicMT";
	color: #000000;
	line-height: 1.117188em;
}
@font-face {
	font-family:"TIDDAV+SymbolMT";
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");
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?#iefix") 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") 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	color: #000000;
	line-height: 1.117188em;
}
.stl_24 {
	letter-spacing: -0.02em;
}

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		<title>
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alt="" class="stl_04" />
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				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 2.9132em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.11em;">Revista Científica</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;y Arbitrada</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;de Psicología NUNA</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;YACHAY.</span><span class="stl_07 stl_08" style="word-spacing:0.09em;">&nbsp;Vol.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;1,</span><span class="stl_07 stl_08" style="word-spacing:0.03em;">&nbsp;Núm.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;2 (jul</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;-</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;dic</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 3.6798em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">ISSN: 2697-3588. &nbsp;</span></div>
					<div class="stl_01" style="top: 4.5657em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:-0.02em;">Rendimiento de niños con problemas del aprendiz<span class="stl_10">aje en test de inteligencia y de exploración &nbsp;</span></span></div>
					<div class="stl_01" style="top: 5.3323em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:0.02em;">en la memoria de trabajo en Manta &nbsp;</span></div>
					<div class="stl_01" style="top: 7.6639em; left:7.1021em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.07em;">RENDIMIENTO DE NIÑOS CON PROBLEMAS DEL APRENDIZAJE EN TEST &nbsp;</span></div>
					<div class="stl_01" style="top: 8.8131em; left:7.7354em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.06em;">DE INTELIGENCIA Y DE EXPLORACIÓN DE LA MEMORIA DE TRABAJO &nbsp;</span></div>
					<div class="stl_01" style="top: 9.9639em; left:22.1567em;"><span class="stl_11 stl_10" style="font-weight:bold; word-spacing:-0.01em;">EN MANT<span class="stl_12">A &nbsp;</span></span></div>
					<div class="stl_01" style="top: 12.2639em; left:7.7188em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.08em;">PERFORMANCE OF CHILDREN WITH LEARNING DISABILITIES IN TEST &nbsp;</span></div>
					<div class="stl_01" style="top: 13.4156em; left:8.8525em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.07em;">OF INTELLIGENCE AND EXPLORATION OF WORKING MEMORY IN &nbsp;</span></div>
					<div class="stl_01" style="top: 14.5656em; left:22.99em;"><span class="stl_11 stl_10" style="font-weight:bold;">MANT<span class="stl_12">A &nbsp;</span></span></div>
					<div class="stl_01" style="top: 16.684em; left:23.575em;"><span class="stl_07 stl_08">1</span></div>
					<div class="stl_01" style="top: 16.684em; left:37.6292em;"><span class="stl_07 stl_08">2</span></div>
					<div class="stl_01" style="top: 16.7156em; left:11.5875em;"><span class="stl_13 stl_10" style="word-spacing:0.01em;">Moreira-Ortega Marí<span class="stl_08">a</span></span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;José</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;*;</span><span class="stl_13" style="word-spacing:0.01em;">&nbsp;Nieto-Romero</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;María</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;Daniela &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6007em; left:7.7021em;"><span class="stl_07 stl_08" style="word-spacing:0.01em;">1, 2 &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6322em; left:8.985em;"><span class="stl_13" style="word-spacing:0em;">Universidad Laica Eloy Alfaro de Manabí, Facultad de Psicología. Manta </span><span class="stl_14" style="word-spacing:0em;">– &nbsp;</span></div>
					<div class="stl_01" style="top: 19.7822em; left:22.8058em;"><span class="stl_13 stl_10">Ecuado<span class="stl_08">r. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 21.9322em; left:17.24em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.08em;">*Correo: </span><span class="stl_13 stl_10" style="word-spacing:0.01em;">majo.mor78@gmail.co<span class="stl_08">m &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.3181em; left:22.3058em;"><span class="stl_11 stl_10" style="font-weight:bold;">RESUME<span class="stl_08">N &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.0356em; left:7.0854em;"><span class="stl_15" style="word-spacing:0.01em;">Los problemas del aprendizaje se han convertido en la causa principal del fracaso escolar. Sus &nbsp;</span></div>
					<div class="stl_01" style="top: 28.0023em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.15em;">niveles de incidencia internacional son elevados. Esto hace</span><span class="stl_15 stl_08" style="word-spacing:0.13em;">&nbsp;necesario</span><span class="stl_15 stl_08" style="word-spacing:0.13em;">&nbsp;entender los</span><span class="stl_15 stl_08" style="word-spacing:0.13em;">&nbsp;elementos &nbsp;</span></div>
					<div class="stl_01" style="top: 28.9689em; left:7.0854em;"><span class="stl_15 stl_10" style="word-spacing:0em;">que subyace<span class="stl_08">&nbsp;a</span></span><span class="stl_15" style="word-spacing:0em;">&nbsp;sus</span><span class="stl_15" style="word-spacing:-0.03em;">&nbsp;manifestaciones</span><span class="stl_15" style="word-spacing:-0.02em;">&nbsp;psicológicas.</span><span class="stl_15" style="word-spacing:0.02em;">&nbsp;Analizar</span><span class="stl_15" style="word-spacing:-0.02em;">&nbsp;comparativamente,</span><span class="stl_15" style="word-spacing:0em;">&nbsp;el</span><span class="stl_15" style="word-spacing:-0.02em;">&nbsp;rendimiento</span><span class="stl_15" style="word-spacing:0em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 29.9189em; left:7.0854em;"><span class="stl_15" style="word-spacing:0.15em;">niños con</span><span class="stl_15" style="word-spacing:0.13em;">&nbsp;problemas del aprendizaje,</span><span class="stl_15" style="word-spacing:0.16em;">&nbsp;y</span><span class="stl_15" style="word-spacing:0.13em;">&nbsp;niños</span><span class="stl_15" style="word-spacing:0.16em;">&nbsp;con</span><span class="stl_15" style="word-spacing:0.13em;">&nbsp;rendimiento escolar adecuado, en test</span><span class="stl_15" style="word-spacing:0.16em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 30.8856em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.39em;">inteligencia, y de exploración de memoria</span><span class="stl_15 stl_08" style="word-spacing:0.36em;">&nbsp;de trabajo.</span><span class="stl_15 stl_08" style="word-spacing:0.38em;">&nbsp;Se</span><span class="stl_15 stl_08" style="word-spacing:0.37em;">&nbsp;realizó un estudio</span><span class="stl_15 stl_10" style="word-spacing:0.33em;">&nbsp;cuantitativ<span class="stl_08">o, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.8356em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.07em;">descriptivo-comparativo, con la participación de un grupo experimental (51 niños con problemas &nbsp;</span></div>
					<div class="stl_01" style="top: 32.8039em; left:7.0854em;"><span class="stl_15 stl_10" style="word-spacing:0.06em;">del aprendiza<span class="stl_08">je)</span></span><span class="stl_15 stl_08" style="word-spacing:0.06em;">&nbsp;y</span><span class="stl_15 stl_08" style="word-spacing:0.11em;">&nbsp;un grupo control</span><span class="stl_15 stl_08" style="word-spacing:0.06em;">&nbsp;(51</span><span class="stl_15 stl_08" style="word-spacing:0.08em;">&nbsp;niños con</span><span class="stl_15 stl_08" style="word-spacing:0.14em;">&nbsp;rendimiento escolar</span><span class="stl_15 stl_08" style="word-spacing:0.13em;">&nbsp;adecuado).</span><span class="stl_15 stl_08" style="word-spacing:0.06em;">&nbsp;Se</span><span class="stl_15 stl_08" style="word-spacing:0.14em;">&nbsp;aplicaron &nbsp;</span></div>
					<div class="stl_01" style="top: 33.7539em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.29em;">pruebas para</span><span class="stl_15 stl_08" style="word-spacing:0.26em;">&nbsp;la evaluación del</span><span class="stl_15 stl_08" style="word-spacing:0.27em;">&nbsp;rendimiento intelectual y</span><span class="stl_15 stl_08" style="word-spacing:0.26em;">&nbsp;pruebas para la</span><span class="stl_15 stl_08" style="word-spacing:0.25em;">&nbsp;exploración de</span><span class="stl_15 stl_08" style="word-spacing:0.24em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7206em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.04em;">capacidad de almacenamiento de la memoria de trabajo. El procesamiento estadístico se realizó &nbsp;</span></div>
					<div class="stl_01" style="top: 35.6706em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.06em;">con distribuciones de frecuencias, medidas de tendencia central y dispersión, y una la prueba T &nbsp;</span></div>
					<div class="stl_01" style="top: 36.6373em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.14em;">de Student.</span><span class="stl_15 stl_08" style="word-spacing:0.09em;">&nbsp;La</span><span class="stl_15 stl_08" style="word-spacing:0.11em;">&nbsp;ejecución de los</span><span class="stl_15 stl_08" style="word-spacing:0.11em;">&nbsp;participantes del</span><span class="stl_15 stl_08" style="word-spacing:0.12em;">&nbsp;grupo experimental en las pruebas</span><span class="stl_15 stl_08" style="word-spacing:0.19em;">&nbsp;aplicadas &nbsp;</span></div>
					<div class="stl_01" style="top: 37.5873em; left:7.0854em;"><span class="stl_15" style="word-spacing:0.08em;">muestra diferencias estadísticas</span><span class="stl_15" style="word-spacing:0.1em;">&nbsp;significativas</span><span class="stl_15" style="word-spacing:0.14em;">&nbsp;en</span><span class="stl_15" style="word-spacing:0.1em;">&nbsp;relación con el grupo</span><span class="stl_15" style="word-spacing:0.11em;">&nbsp;control. Los</span><span class="stl_15" style="word-spacing:0.09em;">&nbsp;niños</span><span class="stl_15" style="word-spacing:0.1em;">&nbsp;con &nbsp;</span></div>
					<div class="stl_01" style="top: 38.5539em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.08em;">problemas del aprendizaje muestran un rendimiento intelectual y de memoria de trabajo inferior &nbsp;</span></div>
					<div class="stl_01" style="top: 39.5039em; left:7.0854em;"><span class="stl_15" style="word-spacing:-0.03em;">a los niños del grupo control. Esto podría explicar algunos de los síntomas psicológicos de estos &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4706em; left:7.0854em;"><span class="stl_15">niños. &nbsp;</span></div>
					<div class="stl_01" style="top: 42.4064em; left:7.0854em;"><span class="stl_16" style="font-weight:bold; word-spacing:-0.01em;">Palabras clave: </span><span class="stl_15" style="word-spacing:-0.02em;">memoria de trabajo, problemas del aprendizaje, rendimiento intelectual. &nbsp;</span></div>
					<div class="stl_01" style="top: 44.3889em; left:22.0558em;"><span class="stl_11" style="font-weight:bold;">ABSTRACT &nbsp;</span></div>
					<div class="stl_01" style="top: 47.0889em; left:7.0854em;"><span class="stl_15 stl_10" style="word-spacing:0.05em;">Learning disabilit<span class="stl_08">ies</span></span><span class="stl_15 stl_08" style="word-spacing:0.1em;">&nbsp;have become the</span><span class="stl_15 stl_08" style="word-spacing:0.1em;">&nbsp;leading</span><span class="stl_15 stl_08" style="word-spacing:0.1em;">&nbsp;cause of school</span><span class="stl_15 stl_08" style="word-spacing:0.11em;">&nbsp;failure. Its</span><span class="stl_15 stl_08" style="word-spacing:0.09em;">&nbsp;levels</span><span class="stl_15 stl_08" style="word-spacing:0.08em;">&nbsp;of</span><span class="stl_15 stl_10" style="word-spacing:0.06em;">&nbsp;internation<span class="stl_08">al &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.0723em; left:7.0854em;"><span class="stl_15" style="word-spacing:0.27em;">incidence are high. This makes it necessary to understand the elements that underlie</span><span class="stl_15" style="word-spacing:0.27em;">&nbsp;its &nbsp;</span></div>
					<div class="stl_01" style="top: 49.0231em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.03em;">psychological manifestations. To comparatively analyze the performance of children with learning &nbsp;</span></div>
					<div class="stl_01" style="top: 49.9889em; left:7.0854em;"><span class="stl_15" style="word-spacing:0.11em;">disabilities, and children with adequate school performance, in intelligence tests, and working &nbsp;</span></div>
					<div class="stl_01" style="top: 50.9414em; left:7.0854em;"><span class="stl_15" style="word-spacing:0.21em;">memory exploration. A quantitative, descriptive-comparative study was carried out, with</span><span class="stl_15" style="word-spacing:0.2em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 51.9081em; left:7.0854em;"><span class="stl_15 stl_10" style="word-spacing:0em;">participation<span class="stl_08">&nbsp;of</span></span><span class="stl_15 stl_08" style="word-spacing:0.08em;">&nbsp;an experimental</span><span class="stl_15 stl_08" style="word-spacing:0.06em;">&nbsp;group</span><span class="stl_15 stl_08" style="word-spacing:0.03em;">&nbsp;(51</span><span class="stl_15 stl_08" style="word-spacing:0.1em;">&nbsp;children with learning disabilities)</span><span class="stl_15 stl_08" style="word-spacing:0.05em;">&nbsp;and</span><span class="stl_15 stl_08" style="word-spacing:0.06em;">&nbsp;a control</span><span class="stl_15 stl_08" style="word-spacing:0.06em;">&nbsp;group &nbsp;</span></div>
					<div class="stl_01" style="top: 52.8581em; left:7.0854em;"><span class="stl_15">(</span></div>
					<div class="stl_01" style="top: 52.8581em; left:7.3679em;"><span class="stl_15 stl_08" style="word-spacing:0.23em;">51 children</span><span class="stl_15 stl_08" style="word-spacing:0.16em;">&nbsp;with</span><span class="stl_15 stl_08" style="word-spacing:0.22em;">&nbsp;adequate school performance).</span><span class="stl_15 stl_08" style="word-spacing:0.16em;">&nbsp;Tests</span><span class="stl_15 stl_08" style="word-spacing:0.18em;">&nbsp;were</span><span class="stl_15 stl_08" style="word-spacing:0.17em;">&nbsp;applied for the evaluation of</span><span class="stl_15 stl_08" style="word-spacing:0.15em;">&nbsp;the &nbsp;</span></div>
					<div class="stl_01" style="top: 53.8081em; left:7.0854em;"><span class="stl_15" style="word-spacing:0.17em;">intellectual performance and tests for the exploration of the storage capacity of the working &nbsp;</span></div>
					<div class="stl_01" style="top: 54.7748em; left:7.0854em;"><span class="stl_15 stl_10" style="word-spacing:0.04em;">memory. Statisti<span class="stl_08">cal</span></span><span class="stl_15 stl_08" style="word-spacing:0.12em;">&nbsp;processing</span><span class="stl_15 stl_08" style="word-spacing:0.07em;">&nbsp;was</span><span class="stl_15 stl_08" style="word-spacing:0.09em;">&nbsp;performed</span><span class="stl_15 stl_08" style="word-spacing:0.1em;">&nbsp;with frequency</span><span class="stl_15 stl_10" style="word-spacing:0.04em;">&nbsp;distribution<span class="stl_08">s,</span></span><span class="stl_15 stl_08" style="word-spacing:0.08em;">&nbsp;measures</span><span class="stl_15 stl_08" style="word-spacing:0.06em;">&nbsp;of</span><span class="stl_15 stl_08" style="word-spacing:0.1em;">&nbsp;central &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7248em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.21em;">tendency and dispersion, and a</span><span class="stl_15 stl_08" style="word-spacing:0.24em;">&nbsp;Student's</span><span class="stl_15 stl_08" style="word-spacing:0.15em;">&nbsp;t</span><span class="stl_15 stl_08" style="word-spacing:0.17em;">&nbsp;test.</span><span class="stl_15 stl_08" style="word-spacing:0.19em;">&nbsp;The</span><span class="stl_15 stl_08" style="word-spacing:0.23em;">&nbsp;performance</span><span class="stl_15 stl_08" style="word-spacing:0.22em;">&nbsp;of the experimental</span><span class="stl_15 stl_08" style="word-spacing:0.18em;">&nbsp;group &nbsp;</span></div>
					<div class="stl_01" style="top: 56.6914em; left:7.0854em;"><span class="stl_15 stl_10" style="word-spacing:0.04em;">participants <span class="stl_08">in</span></span><span class="stl_15 stl_08" style="word-spacing:0.11em;">&nbsp;the applied tests</span><span class="stl_15 stl_08" style="word-spacing:0.08em;">&nbsp;shows</span><span class="stl_15 stl_08" style="word-spacing:0.16em;">&nbsp;significant statistical</span><span class="stl_15 stl_08" style="word-spacing:0.13em;">&nbsp;differences</span><span class="stl_15 stl_08" style="word-spacing:0.08em;">&nbsp;in</span><span class="stl_15 stl_08" style="word-spacing:0.11em;">&nbsp;relation</span><span class="stl_15 stl_08" style="word-spacing:0.08em;">&nbsp;to</span><span class="stl_15 stl_08" style="word-spacing:0.07em;">&nbsp;the</span><span class="stl_15 stl_08" style="word-spacing:0.1em;">&nbsp;control &nbsp;</span></div>
					<div class="stl_01" style="top: 57.6414em; left:7.0854em;"><span class="stl_15" style="word-spacing:0.5em;">group. Children with learning disabilities show lower intellectual and working memory &nbsp;</span></div>
					<div class="stl_01" style="top: 58.6081em; left:7.0854em;"><span class="stl_15 stl_08" style="word-spacing:0.21em;">performance than children</span><span class="stl_15 stl_08" style="word-spacing:0.16em;">&nbsp;in</span><span class="stl_15 stl_08" style="word-spacing:0.17em;">&nbsp;the control group.</span><span class="stl_15 stl_08" style="word-spacing:0.18em;">&nbsp;This could</span><span class="stl_15 stl_08" style="word-spacing:0.18em;">&nbsp;explain</span><span class="stl_15 stl_08" style="word-spacing:0.17em;">&nbsp;some of the</span><span class="stl_15 stl_08" style="word-spacing:0.24em;">&nbsp;psychological &nbsp;</span></div>
					<div class="stl_01" style="top: 59.5581em; left:7.0854em;"><span class="stl_15" style="word-spacing:-0.02em;">symptoms of these children. &nbsp;</span></div>
					<div class="stl_01" style="top: 61.5102em; left:7.0854em;"><span class="stl_16" style="font-weight:bold; word-spacing:-0.02em;">Keywords: </span><span class="stl_15" style="word-spacing:-0.02em;">working memory, learning problems, intellectual performance. &nbsp;</span></div>
					<div class="stl_01" style="top: 64.2856em; left:41.6958em;"><span class="stl_17">14 &nbsp;</span></div>
					<div class="stl_01" style="top: 65.4523em; left:7.0854em;"><span class="stl_18 stl_08" style="font-weight:bold; word-spacing:0.26em;">Fecha de</span><span class="stl_18 stl_08" style="font-weight:bold; word-spacing:0.31em;">&nbsp;recepción:</span><span class="stl_18 stl_08" style="word-spacing:0.21em;">&nbsp;</span><span class="stl_17 stl_08" style="word-spacing:0.26em;">26 de marzo de 2018;</span><span class="stl_17 stl_08" style="word-spacing:0.22em;">&nbsp;</span><span class="stl_18 stl_08" style="font-weight:bold; word-spacing:0.31em;">Fecha de aceptación:</span><span class="stl_18 stl_08" style="word-spacing:0.21em;">&nbsp;</span><span class="stl_17 stl_08" style="word-spacing:0.25em;">05 de julio de 2018;</span><span class="stl_17 stl_08" style="word-spacing:0.22em;">&nbsp;</span><span class="stl_18" style="font-weight:bold; word-spacing:0.22em;">Fecha</span><span class="stl_18 stl_08" style="font-weight:bold; word-spacing:0.24em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:7.0854em;"><span class="stl_18" style="font-weight:bold; word-spacing:0em;">publicación: </span><span class="stl_17 stl_08" style="word-spacing:0.05em;">09 de julio de 2018. &nbsp;</span></div>
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					<div class="stl_01" style="top: 3.0179em; left:7.0854em;"><span class="stl_20 stl_08" style="font-style:italic; word-spacing:0em;">Moreira-Ortega &amp; Nieto-Romero (2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 6.1972em; left:8.585em;"><span class="stl_11" style="font-weight:bold; word-spacing:0.4em;">1. INTRODUCCIÓN &nbsp;</span></div>
					<div class="stl_01" style="top: 8.9306em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.13em;">Los problemas del</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;aprendizaje son aquellas</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;dificultades en</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;la utilización de</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;las &nbsp;</span></div>
					<div class="stl_01" style="top: 10.6464em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.67em;">aptitudes académicas no se explican por discapacidades intelectuales, &nbsp;</span></div>
					<div class="stl_01" style="top: 12.3806em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.59em;">trastornos sensoriales no corregidos, trastornos mentales, neu<span class="stl_08">rológicos, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 14.0989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.02em;">adversidad psicosocial, falta de dominio en el lenguaje de instrucción académica, &nbsp;</span></div>
					<div class="stl_01" style="top: 15.8322em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0em;">o directrices educativas inadecuad<span class="stl_08">as. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 18.5489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">Los problemas del</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;aprendizaje se presentan,</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;ya</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;sea en una lectura de</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;palabras &nbsp;</span></div>
					<div class="stl_01" style="top: 20.2822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.01em;">imprecisa o lenta, en dificultades para comprender el significado de lo que se lee, &nbsp;</span></div>
					<div class="stl_01" style="top: 21.9989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.54em;">en dificultades ortográficas, en dificultades con la expresión escrita, en &nbsp;</span></div>
					<div class="stl_01" style="top: 23.7339em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">dificultades para dominar el sentido numérico y el cálculo, o en dificultades para &nbsp;</span></div>
					<div class="stl_01" style="top: 25.4514em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.55em;">el razonamiento matemático. En estos casos, las aptitudes académicas &nbsp;</span></div>
					<div class="stl_01" style="top: 27.1847em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.04em;">afectadas est<span class="stl_08">án</span></span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;por</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;debajo</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;de lo esperado para la edad cronológica del</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;niño,</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;e &nbsp;</span></div>
					<div class="stl_01" style="top: 28.9014em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0em;">interfieren significativamente en su rendimiento académic<span class="stl_08">o. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 31.6347em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.39em;">Los trastornos específicos del aprendizaje se han convertido en la causa &nbsp;</span></div>
					<div class="stl_01" style="top: 33.3531em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.35em;">principal del fracaso escolar, y uno de los mayores retos que tienen que &nbsp;</span></div>
					<div class="stl_01" style="top: 35.0864em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.27em;">enfrentar, maestros, psicólogos, pedagogos, y autoridades educativas en los &nbsp;</span></div>
					<div class="stl_01" style="top: 36.8031em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.16em;">diferentes niveles de</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;la enseñanza general,</span><span class="stl_13 stl_10" style="word-spacing:0.08em;">&nbsp;prácticamen<span class="stl_08">te</span></span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;todo el mundo.</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;Son &nbsp;</span></div>
					<div class="stl_01" style="top: 38.5364em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">cada vez más abundantes los reportes sobre esta condición del neurodesarrollo, &nbsp;</span></div>
					<div class="stl_01" style="top: 40.2531em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.29em;">así como los estudios que se realizan para tratar de entender</span><span class="stl_13 stl_08" style="word-spacing:0.29em;">&nbsp;los</span><span class="stl_13 stl_08" style="word-spacing:0.34em;">&nbsp;factores &nbsp;</span></div>
					<div class="stl_01" style="top: 41.9889em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">neurocognitivos que subyacen a sus manifestaciones psicológicas. &nbsp;</span></div>
					<div class="stl_01" style="top: 44.7056em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.06em;">Los niveles de prevalencia a nivel internacional de los problemas del aprendiza<span class="stl_08">je, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.4381em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.13em;">según el</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;</span><span class="stl_21 stl_10" style="font-style:italic; word-spacing:0.07em;">Diagnostic an<span class="stl_08">d</span></span><span class="stl_21 stl_08" style="font-style:italic; word-spacing:0.13em;">&nbsp;Statistical Manual of</span><span class="stl_21 stl_08" style="font-style:italic; word-spacing:0.13em;">&nbsp;Mental</span><span class="stl_21 stl_08" style="font-style:italic; word-spacing:0.16em;">&nbsp;Disorders,</span><span class="stl_21 stl_08" style="font-style:italic; word-spacing:0.13em;">&nbsp;Quinta</span><span class="stl_21 stl_08" style="font-style:italic; word-spacing:0.13em;">&nbsp;Edición &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1556em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">(DSM5, 1995), es de entre el 5% y el 15% en los niños de edad escolar de &nbsp;</span></div>
					<div class="stl_01" style="top: 49.8889em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.36em;">diferentes lenguas y culturas. Estas cifras son corroboradas por diferentes &nbsp;</span></div>
					<div class="stl_01" style="top: 51.6072em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.24em;">autores, quienes afirman la</span><span class="stl_13 stl_08" style="word-spacing:0.22em;">&nbsp;aparición de estos trastornos</span><span class="stl_13 stl_08" style="word-spacing:0.2em;">&nbsp;del</span><span class="stl_13 stl_10" style="word-spacing:0.17em;">&nbsp;neurodesarroll<span class="stl_08">o &nbsp;</span></span></div>
					<div class="stl_01" style="top: 53.3406em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">infantil, cerca del 5% de los niños en edad escolar. &nbsp;</span></div>
					<div class="stl_01" style="top: 56.0572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">En países de primer mundo como Estados Unidos, ya desde mitad de la pasada &nbsp;</span></div>
					<div class="stl_01" style="top: 57.7906em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.37em;">década se estimaba que cerca del 48% de las adecuaciones curriculares &nbsp;</span></div>
					<div class="stl_01" style="top: 59.5072em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.1em;">reportadas, er<span class="stl_08">an</span></span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;por trastornos específicos del aprendizaje en una u otra</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;área &nbsp;</span></div>
					<div class="stl_01" style="top: 61.226em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.2em;">académica. Tales cifras</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;han</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;ido en ascenso.</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;En el Reino Unido el número</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 62.9593em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.38em;">adecuaciones curriculares por trastornos específicos del aprendizaje se ha &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">15 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_02">
			<div class="stl_03">
				<img 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alt="" class="stl_04" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 2.9132em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.11em;">Revista Científica</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;y Arbitrada</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;de Psicología NUNA</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;YACHAY.</span><span class="stl_07 stl_08" style="word-spacing:0.09em;">&nbsp;Vol.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;1,</span><span class="stl_07 stl_08" style="word-spacing:0.03em;">&nbsp;Núm.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;2 (jul</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;-</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;dic</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 3.6798em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">ISSN: 2697-3588. &nbsp;</span></div>
					<div class="stl_01" style="top: 4.5657em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:-0.02em;">Rendimiento de niños con problemas del aprendiz<span class="stl_10">aje en test de inteligencia y de exploración &nbsp;</span></span></div>
					<div class="stl_01" style="top: 5.3323em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:0.02em;">en la memoria de trabajo en Manta &nbsp;</span></div>
					<div class="stl_01" style="top: 7.3472em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.08em;">calculado por</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;encima</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;del</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;20% de los estudiantes</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;con necesidades</span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;educativas &nbsp;</span></div>
					<div class="stl_01" style="top: 9.0806em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">especiales. En ambos países, las cifras siguen estando por encima del 5% de la &nbsp;</span></div>
					<div class="stl_01" style="top: 10.7972em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.5em;">población escolar general. Inclusive, en Estados Unidos es mucho más &nbsp;</span></div>
					<div class="stl_01" style="top: 12.5297em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0em;">significativo el problem<span class="stl_08">a. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 15.2489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">En Latinoamérica la situación también es alarmante, y las cifras no dejan de ser &nbsp;</span></div>
					<div class="stl_01" style="top: 16.9822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">elevadas, a pesar de observar una marcada tendencia en esta región a reportar &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.01em;">los niveles de prevalencia de las formas particulares de los trastornos específicos &nbsp;</span></div>
					<div class="stl_01" style="top: 20.4322em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.04em;">del aprendiza<span class="stl_08">je,</span></span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;sin</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;hacer</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;análisis globales.</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;Estudios reportados desde</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;México, &nbsp;</span></div>
					<div class="stl_01" style="top: 22.1489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.24em;">Colombia o</span><span class="stl_13 stl_08" style="word-spacing:0.2em;">&nbsp;Brasil así lo demuestran.</span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;En</span><span class="stl_13 stl_08" style="word-spacing:0.21em;">&nbsp;muchos casos, las dificultades</span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;para &nbsp;</span></div>
					<div class="stl_01" style="top: 23.8839em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.16em;">realizar estudios poblacionales en algunos de los países más pobres, o sobre &nbsp;</span></div>
					<div class="stl_01" style="top: 25.6014em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">todo las dificultades con la organización de los sistemas educativos, entorpecen &nbsp;</span></div>
					<div class="stl_01" style="top: 27.3339em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.13em;">en esta parte del mundo contar</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;con cifras precisas o confiables.</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;Sin</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;embargo, &nbsp;</span></div>
					<div class="stl_01" style="top: 29.0514em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">esta particularidad conduce a asumir que la prevalencia del problema es mucho &nbsp;</span></div>
					<div class="stl_01" style="top: 30.7847em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">mayor de lo que se ha estado reportando (UNICEF, 2006). &nbsp;</span></div>
					<div class="stl_01" style="top: 33.5031em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.32em;">Así lo demuestra una investigación reciente implementada en la ciudad</span><span class="stl_13 stl_08" style="word-spacing:0.28em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 35.2197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.12em;">Manta, en</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;costa</span><span class="stl_13" style="word-spacing:0.05em;">&nbsp;ecuatoriana.</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;En</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;este estudio se ha descrito una</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;prevalencia &nbsp;</span></div>
					<div class="stl_01" style="top: 36.9531em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.44em;">promedio del 13.2% de la población escolar general de varias unidades &nbsp;</span></div>
					<div class="stl_01" style="top: 38.6697em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.06em;">educativas; moviénd<span class="stl_08">ose</span></span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;de un 6.8%</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;unas</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;unidades educativas, a</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;un</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;17.3% &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4031em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">en otras. &nbsp;</span></div>
					<div class="stl_01" style="top: 43.1222em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.39em;">Estos datos, en sentido general muestran la relevancia de los problemas &nbsp;</span></div>
					<div class="stl_01" style="top: 44.8547em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.09em;">específicos del aprendiza<span class="stl_08">je</span></span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;escolar,</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;a partir</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;de sus niveles de</span><span class="stl_13 stl_10" style="word-spacing:0.07em;">&nbsp;prevalencia<span class="stl_08">.</span></span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;Sin &nbsp;</span></div>
					<div class="stl_01" style="top: 46.5722em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.15em;">embargo, lo complejo de este trastorno del neurodesarrollo, y su variabilidad &nbsp;</span></div>
					<div class="stl_01" style="top: 48.3047em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.22em;">interindividual, hacen que sea fundamental la comprensión precisa de lo</span><span class="stl_13 stl_08" style="word-spacing:0.19em;">&nbsp;que &nbsp;</span></div>
					<div class="stl_01" style="top: 50.0222em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">pasa a</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;nivel neurocognitivo</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;en los</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;niños con</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;esta</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;condición.</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;Esto, no</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;solo</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;para &nbsp;</span></div>
					<div class="stl_01" style="top: 51.7572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.4em;">lograr un diagnóstico certero, sino sobre todo para la implementación de &nbsp;</span></div>
					<div class="stl_01" style="top: 53.4739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">acciones y estrategias de</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;intervención</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;educativa,</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;psicológica,</span><span class="stl_13 stl_10" style="word-spacing:0.03em;">&nbsp;psicopedagógic<span class="stl_08">a, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 55.2072em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.27em;">o propiamente neurocognitiva, que de manera óptima den al traste con el &nbsp;</span></div>
					<div class="stl_01" style="top: 56.9239em; left:7.0854em;"><span class="stl_13 stl_10">problem<span class="stl_08">a. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 59.6572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.29em;">Según se plantea en el DSM-5, las</span><span class="stl_13 stl_08" style="word-spacing:0.31em;">&nbsp;alteraciones en el</span><span class="stl_13 stl_08" style="word-spacing:0.31em;">&nbsp;orden cognitivo</span><span class="stl_13 stl_08" style="word-spacing:0.27em;">&nbsp;que &nbsp;</span></div>
					<div class="stl_01" style="top: 61.376em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.6em;">aparecen en los trastornos específicos del aprendizaje, expresadas en &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">16 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_02">
			<div class="stl_03">
				<img 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t5TI/HYxel4/up80XPxwY3VODO0HJcnKnF9eiN65/Ku4CkorNZjLgWGhUozXbcRSxu5mN+O1VTMr1TTYyrs1zZ3i5aff3fLxyxvbMVybTeWqjvpnrZjLrWpUjOFg0aMpJA0tLiZwkI1hYlqXB0vF/trnB9YinO908XqVGOlnbiWvsPR7sn4oHsmBZHFODO4FK1ja0XvyHAKP1Mp+Cyl6+TenY30O+X5GUIGAADcthcwslQjF8VyIy9Ru7kda6lQnynVY2Cpmgrv1bgwOBeH24fixPWx6Bxfi5nVWixXd4v5F2OV7TjUOR33H2yPL77THl95tzMePDIQD58cjqdbpuLVzsU40LsSpwZX4upYJXpm8vKwtRhd2YyZcgoUKaTkTe8q1a1YrzWjstkoNvmrNreL3cSLx2Yu6G8V9ZvN72qN3WJZ3WoKRhuNW61S34py+h6rKQwsp/MupmvMpwAzm0LTeLru4GI1+hc2o3OqHG2j6b5GlqIjBY2RtWYMruSldMtxdmAxzqdA1DK6lv5ej5tzpZhY2khBqBGr6ZyVza3ivj46N+P7hZABAMAd8WHASA+pfi92tK42dlJx3oy58lYMpYBxfbocF4YX4kjHSFzom4qZjVurTJWr27GYgshIaTtevTgYf/X6hfjL/d3xl+8Pxb3HRuKZc+Px0tXZ2Ne1EEcHVuPi2FpR0A8urMfEciVmy9UULjajlELFRjG5vBlbKUw0m1vR3NqOrdxS6tlON5fnPeTHnTxfJN1r8bzoPchzInaK43NPTN4ocDu9uPfZeiOHgDyv5FboWM+hI10zt4XUplPgGFttRN9c7t1Yj47xlegeX0htKSbKO9GdXmsdXIrLo6Von6pGXwpHYwvp3tdSwFpvFJv0CRkAAPAROWPkujj3YOS5BdWt3Silgn9xox7jq83omqkUG+x90DMZh68Px/DqZjEsaSUV2JMphOQlaR85cCX+6o2W+Pz+rvjikaG4++x0PHVhJl6/OlesPHV6eCXa8wTt+XKxU/dcqR6r1Voq9Deikh6bW1tFUMj3sZM35CjCwlZRsOeWi/fvbtvb20Xbk583Go3i+HSC2Nlupue3jllcXIpqbTOq6XttptCRA0o1XXczJao8iTsPsZpJ3+XmwmYMLNSie2wh+qdWYmB6LSbWGtGT53OMLKcQshGD6TuML65/GDL2ejKaOdyka+V7+34JGkIGAAB3RBEycm9AanmzvXJzO5ZSwJheq8bN+VpcHl2Nk4PL8daVoTh9czaW8mZ8lWoRNJ463Rd//vK5+LM32uLP3+mOLx8ejAdPjcZzLZOx7/p8HO9fiUujpeicLcXwynpM5SVgU2Geh2Gtp6J/K4WAerPxYWjYyS13p9yu0fcCxV7Y+GjbCxj5+d5js9kswsnOTmopZOSwUS6X49Of/oM4fuJU1FLIqKfz596QfOzO9lbU65tR3qjGQmUzFqq7cX1kMYaXGjE0ux79E4sxuViJmTy0arYcfdOVGF1Yj8kUlObLdSEDAAD+Nh8NGRvN3Vitb8dcpRajS+XonKrE+aGVONAxHW9fG40by82Yr21HrZYCyNRi/Mm73fFH7/bGHx8Yir8+MRMPnpmOb6eA8X7HVJztX4or45XomduIkdVqzFVTUV5rRLm+G5VGxGYq8uvNzSJkXLx4MTY2Nm4XxjlcpMf8PLU8NCoPhdr7+29evzV8qt5o3not/Z2PffrpZ2N1dTkfUbyW2+LSSiwur8bQ2GT0DY7EuYst0cj7f2xWY6dRjVp1PRpbu7GUbuypV95LgWg7esZW4+jZqzExvRILKxsxu1qP8YWNImDkjQjznIyVjTx3RMgAAIDvcGs1qVtzGfJcjJXqVkyV6tG/UE4hoVpshHfy2lDcmFyK5fpOzFSaMVfbjdcv9sUfvtMdf3bwZnz5+Fg8eHYivtU6GQc7Z+LC4GJ0TqzFQN5/Yq0eixspXKRifCMV9jkwFOGgXi+K8uXl5XjooYdibW2tKM7z63vDnvL7CwuL0dfXVxTNOVjsFfC5mD916nTcfc890d3dk47pj6Hh4fjSl74cV65ciYGBm9HR0VG01dXVW59Nn5uYmoq/+sJfR09PTwo260WPR7W6UdzTylo5jpy+EGuN7Zhe3ojzVzpjuVRNIaMSq+vNmF1ej/m1aiyWN1PA2Ipybav4zTabOQjdCmrfT4QMAADuiKIXI4WMvOlenni9WMlzMWpxY7YcF0cqcbpzopjovFrZTIV3KWYbu3F2rBJffONi/OWB3vjKkcF4+PRIfLt1LPZ3ThdL07ZPlmMwBYzJlTw8Kq/AlANMnjOxFdtbKUDs5DkY27G5uRnXrl37jlCRhzHttfza6OjoraFNuXvjVuFctLm5uXj77bfj5MmTxfv5s/k8+TG/n1/L559KoSIHmb3P5/dzkMltdnY2vvnNb374+sTERAoh00XPxMJKKfYfOhInz16IC5fbouXqteI7LG/UUhDLk9Xz6ldbt1a6Si1PJREyAAAg+WjIWK82Yr5Ui9HljeiZXovWgYXoGV+JpY2dmFgsx9zmbrFnxP0H2uLuw73x9WMD8dDZkXju8lS83TUXp4ZWo326UiwLO13K+1xsRal+a65HnlReTOZOASN2bwWB4eHhYqjUXnDI8jE5IOzJPQ45EGR7ASIHj8HBweLv/PzgwYPF848ek1segnX06NFYWFiIycnJD4/Zk//eCzg5jPzn//yfY2x8IsrVeqTcEBubjRQ48tK5KVyU1ouQUUlBLIeLvERuDiPF97rd8v4i30/S9xIyAAD43vtoyNioNWOhvBljK9W4MbMWN0bmYm6tESu13Zhd342z/bPx8MGr8fDJobj3+FA8eX4sXmybjv3di0XAaJuqFCs0Tazl1am2o7S5fWtH7NtDiT6cr5BCRg4Svb29cfPmzbh69Wp8/vOfL4Y25d6ESqVShI3Ozs749V//9eJ5bjkU9Pf3F5/L8t+5N+L++++/dd4kX6OlpSWOHTtWHJtDRLVajfPnzxfv74WQvZ6N/Jh7PPL5n3vuuVheXkmBId3f7WFdeZ5HLYWNRvp9SuX1FJhSuEjv19MXyi1/r1vf7Vb7fiJkAABwR3x3T0YeLpV7MvrnyjG9WI616m4sppZ38n7r0kB8+8JoPHE2hYvrK/Fm+1Qc6JmLM4PLcX0mfWa+GpOr6RzrqSDPm+ptNqPa2PpwcvZH5ZCRhyodOXKkWAFqr2ciz5/IvQ55HsahQ4eKnogcBHJQaGtri5deeimeeOKJIijkADE9PV0cm4NJll/7whe+EOPj48Xf+bjcS5HPuxdE8mOpVIoTJ058+Fq+Rj4uny8Hi72Ww8VekMgtZaYPW/47PfyN7/jjzkvfTcgAAOB7r5j4nYvn2z0ZS+uNYk7G4OJGzK1UY77UiO7xlTh2bSwOXpuKN65OxL1vX4oPbq7Fsd7ZOD+cAsZkKYYWqzGV99DYSOGivhu1FDByT0AOCR8d/rQnT/TOgSAX93uF/qlTp+K+++4rAkB+Pfcu3Lhxo3jM58nDn/IQq9bW1qLHY2ZmJs6dO1ecK4eVHFJyEMnH5XPmv2u1Wjz11FPFOXLw+OCDD4r7ye+/++67xeNey/eTJ41nez0n+fV8L3utmX6w3LZvt0K+/b32fSTdu5ABAMD3Xi6MUx2diuqdqNW3Y7W2HVOVZoyu5SVbK9E/uRyd46txcXA5jnXPxqn+hXjl1LV47uC5ONc3FYPLeQO79ZhaqcVKpRHrtdxzcWvH7Tz/Ymjw5odzKj4q91bkYVLr6+tFIZ8L+lz85+CQh0DlwJF7N3JvxmuvvVa8n+Vz5WI/9zrsBYY83Cl/5jOf+UwRPvZCQ7a0tBR33XVX8XdXV1c8/vjjxWdziMiBZmBgoAgW3d3dxZCqT33qU8U8j71QsXeuvZZe+bDlv4tg8dH2fSTdn5ABAMD3Xi6Mc62ch0zVmztRru/EfHU7JitbMbvWiGuDs/GnX38yTvZMxfXparSNLkXP1FL0Ti/FBy0dca5rMObSsbkHo5ICSqOxG1vNFBoajdjeqsf83EysrizdLntvybV4LuBzYMhzMnJRn0NELvyLwj3JPRArKytFaDh79mwRInJPw14Pw15vxF7Lrz/22GNFL8Yrr7xSvJb3wsiPOazk3o694JB7Q44dP1YMocrnyefLO47nwPPss88WK17le9vN46Vu3c6H8p/f8dLeC/9fb9x56bsLGXCHfVzTNE3T/v+o/T9S+x+Si+5cZM/PzxdFfK22GevVzSinNltuxtBcOb744FPRObYQw4sbMbZci6H5ckwsbcTc2nr0Do3HlWvd0d5xI8qVzRgfn436Zl6C9lYYyHMlctsLAreL3w8L/txyb0Oe5J2Xms2f+eh7WX4tB4XcA5Ff2y5aCjKp5RyQ388F/vGjKTgsr8Trb+yL9mtdMTU9G8sraymoTBXDqvL1i7a7EyvlUmylD+/Nucib6U3PzMfaajk2yhvR3dEdtY3N2E3haycdkK+VdwzP/Sn5rnL7aLbYa/kb5va3HfO9JmTAnfe3/R+0pmmapv19bf/DISMHiywPJcpzHfJ/8c+9CHmydqmeCu/VWlzq6I+5ciPmU5sr1YvnK7WtWKlUi2Vch8en4o/+5M9iYGA02q52RH/fUFy/3lX0KOSehdwzkHsMsr0eiOyjISJP7P7iF78Yb775ZjF86dKlS0WwyOEjz6XIx+Yej/w8f3xna7foaSimRaS/d1P1f/jQ+8XzHBrykK2x8cloa78eHxw5Fl/96tdjMYWZIkg1bi1R2/hIyMib9eV7zz06OcSUUzDq7umJ9XT/+e+8M/lWcaF88fyB/8lWXCS17yEhAwCAOyIX/LnIz485XOSVmkZGRoqQUW1uxeTccvTcHIlKfTvWNlK4qGzGZqqVF9cqxSZ0tXRMLthHx6Zicmqm6MXYSgX+emU9Dh8+XKzWlOdK5OJ+71qXL18uhkLl4JBfy70LeS5G7tHI8zT2js3Dl15//fViSdq9Y/Myt88+82xsN7ZjJwWc3F2QdyxvpOseOXysCB3VWj3q6ZyN9JmNel7lqhFT80vFhnqziyuxnoJOebMe1fQd8/3n+n9trZSu3R5bedjYzlY002fXN2tx9fq1mF9cKIr2PKSquGC+yP9E+5tZHOnv76H0ewkZAAB87+0V/h/tVchDp3Ixv1aqxNLKWoyMTURjazvqqSDfbGzFylo5XnvjregdGIxGKrxzb8BmKuQvXmhJASNvuLdXkEcxBOqtt94qzpd36c5zHfIu3TlU5J6TvGt3vl4+JoeL69evF5/Jm/Tl+Rp5YnZeYSqvBHX33XcXm/O99MKLRciIPJSpvhPbzd2iJ2P/O4eKa2/kQFRrpGC0FUvrm7GYgtF8pRaTy+U42dIWveNTsVStx3xpI1bT+7OLq/GXn/vrOHTwSGxs1NI5dqK5lcJS+i0a6fHtfW/HevrOeaxUimPRSGHh72pbt1vzdquntnm75fe/l4QMAADuiNv16IdyyMjyMKdc4OfVmPJwpzxJOoeBvCrU/v37i/enZ+biyaeeiaeefrb43P33PhBXW68WxfhWI5XYqVjPcyHyY+4lOX36dDHcKa/klF/LvSZ5onUOG7k3I7+W3/v0pz9d9GLkQJJb/mwexpV7RfJKUu+//34KGen4rZ2iFyOHjI2N7Xj19f2xXtuNhfVGzFYaMVmqFRsLDi6ux82lavQurEfXzFocunQ9LvQMxujSekyklvcGOX7mUgwMT0Z1vR67KbjUN+pFoNpMAaqanheTMdJ1dopwk57nUVO3r7+bAlV+fmv4VgoS6b2i5fdSiMvvF4/5ve8hIQMAgDvidj36oY/2bOTC/8tf/nKxR0UOGLmHIe9hkYNAtrO7U/ROFBvfpaK689r1VGznYUxbxd9PPvlkMfwpnyuHhXyOPMci/52vk1/Lcy/2hkflx7wxX+7l2LuPLD/me8nv58/k4VNFQZ+u0WjmIVE7sVbbiZXqdjEhfTgFi/4UKrpnK3Ftqhyt42txcWwtzo2sxdnhlbg8UYqn3jkZ7RNrcXOxGjdnSjG+uFHsCVJe347a+q2VstZScFhKAWE93UN5azc20+3knpLIK/LutVpqebpJer67me4pf/U88zu/dvv14rF6+/F7SMgAAOCOuF2PFvaK+lzg5yCQi/rci5CDwt5Sr/n1vMpTDhxZLvqL41Ow6Gy/FpFCxvZmI661tRcBIvdI5ICQ5Z6IP/iDPyjOlc+bN87LPRNZPiaff281qvx875r5MV83fyb3Yiyla+dhTPUUADaa2zFXSgEhL7u7Vo+RFDKuTZeiZXw1zg4uxLH+uTjYPRvvdM7Gvq65eLtrPl5vHYmTA6vxQdd0nLoxXexm3jdbjdGFzRhf2IjZciNGyrXoWC1F//ZWDKbEdG1tLXorG9FbrkT36mospnvuTPfRn+61LwWjqXSPPSmA9Tcb0V1bj2vLS+nYcuTZHP2LKymsRNz6pt87QgYAAHfE7Xr0Q8WwpRwmUgGf95nYSo/t1zpis94oJkg3c0/Fbipgbx+fbaeAUd+sx6H3DsTs5FScP30mNjeqxbn2wkNuWf47h5S82V4ecpXl9/LrOazkoVk5jGzt5NkP6XqpyM8rP+U5EnnI1te+9rWoVDeikv9O1yw3tmNhoxkdI7NxY7YUHVOrcWZgPo72zse716fj1auT8XzLeDx9cSKeujgVz7TMxLcuT8a3L0/EvvT+if6VONu/EJ0T5eif3oiR5XrMNHbj1PB43Hf6RNxz8UwcXJyNL506GgemJ+Oxay3xF8ffi3O72/GVM0fitdJU/NmJ9+LRm9fj+enB+Ern+fji5RPx388dTJ89HYfXl+N3X/92vL8yF0UsS18qd4Z8OHAqf8nbP2Z+rXia/pEfi1/s9vv5eW7F+7ftHfPR1z5KyAAA4I7IhX3RdvKE7a1UtebWiN3Ucu9BDgB5Mvav/dqvxcpqqShot9Lx5cqtgLA3hCkfl8+Tex3ykKf8epZfzz0QOUTk1/O5fu/3fi9effWVD3so8jn3gstGdbNYFaqeKu7c8hClzRRs8ipQecWo0nolyulxqbkTC9WtmFutx8RCNXon16N1pJRCw3J80Lca3zo/HE+fG41Hz4zH3UeG4isfDBftq0eG46GLKSxcmoznLk/F6ylsnOhZiK7x9RiYqcbgfDVGS1vRsbQef/jBe/G5S6ejbXcn/uj80Xh7bjr66s04ubYYj9y4GoeudsTJRjUeaWuNd9Nrj3Zfi5eH++JGox5funExhjcb8Vp/X3zu/Il4oOVi1HJXRkpqeUJ4nghejL2qpy+YglL+XyW1rTymarsZ9fS4mXfcSL9FThL5o9X0C6WId+u14sh8nvzsbw8aQgYAAHdEDgZ7YWI7Fe87qTXyEKhUDOfwkMNB7lnI+1cUw5xS4fzMM9+M1bVSMT8jh4m9ls+Vg0ReCSpP6s7DofL8iU9+8pPFPI48JyOfIx9XLAeV2tZWs/hsvk49T+ZOb+WlZat5rkUqvvMKUbmVa40opQCS23y5FtPlZoyv1GJwdiM6xypx/uZavN+9FG+0z8RjZybi8bMT8fCRnnjqWFe8cr4/XjrTHS+d7IiXT3bGy8c74r2Lg3G2dyHaJ8rRMjQfbePz0T23Gp1zyzGxvhXHh8biCxePx91tF+LFob7489OH47mejjh4/nLkGSl/cf5QLK5tRsvKcnzl9JF48NqleLOjM97ouhwDa0vxl2ffjcH6enz58L44uFOK33/v5RhfXstdM7GdwkUOGfl/6cdIwWE3NlKrpL93c/DIOS9do4hpOUGkJzlWFMfngJF+qxwG07+5W6EjJ4x8wHcRMgAAuCM+DBip9fbejMtX2uNyW3scOnykCBJ5TsX8/EIxGTsHgXxcHua0vLxU7GvxhS98oViGNh+XA0R+P8vHZjmo5DkduTcjy6/nkLG7nXsx0vm2bvWY5DkWza3dWK81o7K5FaspWCynYLG4njcBrKW2GVMr66lVYmx5o+hx6JraiMujlTh5sxRvdy7Ft6/MxuPnRuOeo4PxjbOjcWW+GdPpsit52d103uVqI7XtWFvLPSIRS+u7MZXCSsvgRJwfno4rs8sxvFyNymI9plKA6Gk2Yjrd82Rjp+iVGNnYjPrm7q15Frup8m+mc6fvMpP+nt1Or6drrOyksr++E4Nb1VhJQWB6uxEX6qW4UFmMjRwE8uTv9JgOL1rOW/mxnlolv5Uec7DIv1bRV5R/xjx5PL9efDC1rdTyv7ciZqTneaZ57oH6LkIGAAB3RN58rpGK1npzO0ob9VhYrcRSKurHphfiSkd3rG3UYnJuMSamZmOtVEoh4taE8J1U1OZdunPvRF5hKm+ul/e1ePrpp4s9Loogcbvl4/fCx56dPBwrBY3dVJTn+R7Vxnas17djZaMZi5VU3KfifyIV+iN5CdqF9bi5uBHd06XomS3H9bHVaBspx7nBUrzfW4o3Olfjmctz8dCZ8fj60f547mRPDKSKfbKynYJEPVbWq7FQqsZcej6XKv3FFDQWqrsxlM55bWwxzt4YjyujK9E+s5Gu10jfsxljKfRcKi3H1dm56F1bi/GNalxdXY6b5XTtlfnoXF2Knum5aE/HXF6cj6X0G3ZslONseSVupFB2prQSl9ZW4vLqanz+zAdxPIWytpW16Eif7SotRffttpjCw2BpNYWmhehNjzObm7GYwlXX2mp0r64U4SN3a+QIkYdG1fLvmR7zYlWl1Mrpza38brGk1XcSMgAAuCPyEKW8K3YejrSSQsbSxlbMrzdjfKESh8+2FistfXCmNc5cvhYrlVqUq5tRrTejfnuIUw4PHw0TOWAMDQ3dLnO/095xueciD5Paat7a3K9c24rlvLdFutbEci2Gij0tqtGZiv62YgnaUlwYLcWZoZU4ObASx/uW4v2uhXirYym+dXUxHr80F3edGI6vHu6Lrx7sit7J+RRYUlhI32lyrRZHrvbGwSsD8UH3bBztW4xDveNFe797PE70zUTr8Fp0T22mMLMb4+WdmEi/x8ujvfG1q6fi8PhIfOXIgTjY1xufOf52vDrRF59uPRCPT3XFi0M98dfnjsR/Pf1O3NfREt9amoj/1H4s/vrE8fiLq+fiizc74qsXLsS/O/BWvLu8HP/twL54YmUwPtt2NP7q6vH46o3z8e2Zm/Fg29k4NNgfdx19L94fHojuFOz+8PVX4u7zp4rJ4tUU7EZKi3F0qDta5qejf7MWZ+Zn48j0SFycG4vVrWrs5J6V7yJkAABwR+QiPw9RWsu9GLkHYa0R4yubMby4EdfHVqJvbiM9r8XYcjVm1vLu2fVYqzZTEZ8Cwubmh0OkcnjIj3vDpIoJ3bdDxV7bG5qVj8mb3G00dmK1mkJNuu5YuubNhc3onF6Pq5PlODuyVgSKD24sxnvdC/FOChVvXJ+Pl9vm4qXL0/H8xYl47MJU3H1mMr58fDS++H5ffP61lnjx0kRUKqXYWC/F3PpWvHN5OL6+rzXufq8jHj3WH8+eGYxX2kfine7pOHJzIS6OlqNjKk/4ToFkJfd8RMyVt+P+Myfi3PpqMVSqf3c75tL9/smx92Jweyv+6OL78WBfW+y/eTOGdiN+r/Vo3N3eGq9OjsdXhjuiZXU9nu7ojLfSfRyamI3fefedyLHrjw+8F4/3X4sPVufjvamxeH6wJx64eCpaq6VY3t4trnNtZyveHZuIL15pid89uD9G0vlL6bcbSCHj4QvH42RpOR6+3BLf7O+Lbw32xus3OmJxqx7bO0IGAADfJ3IvRg4Yi+XNmF7djPHUBheqcWNmPdomKtE1uxnXJ0rRm8LG0MJ6TKSwMVduxMp6vZibkedafHQuRvbRULHX8t/5mHxsDiflza1YSQFjppT3tqhF91Qlro6V4szAchztXUyhYr6YxP1C60R88+J4PHUhT+aejIdOjceDJ0finqM340tHh+KzhwfiM/tvxGffuBIPH7wWHXNbsZGK+/XNelyeqsXXU/j40tHJeODcfHzz0nS81TYdH3Qtxrmhcgoz1eiZSwFjaSMm8nCqai1K9Z0oNyPuv3g+3pmZiKX0fV4fGoxrk8vxF+1noyuFjD+9eDyOVtbifDr+0Oxc/FlXSxxPv8N/P3EkHr55tZhL8Ubr5Ti0vhIT6fkfHtgXN2M3/uzIe3GtvhljO7txYng8XhzojYfbW+Ld2YmYL67TH4fm5+OuE6fjxZWV+HJHexwdHS82A5zYLMXDbRficnp+7+W2+MbASHxzcDiOTE+lEJLnZRSTNr6DkAEAwB1RbtZTsV+LudJ6Cg/1mF5JQWNxMwZmKtGRCv+2iXIxX6FtYi06J0vRP1dJQSMdu7Yea5VKrNc2Y7O5FY08VyPVuo1U7DZSEZ2Xuc37W+S2vZ33udiNzdQqje1YqTViprIboyvN6JurxbV0jUsja3H8xny8d30qXm8ZjLcvj8SrFwfjqeO98ejR3ngghYq7D/XG1w/eiC8d7Iu/ODAYf/Z2T/z5W9fiC29ciGePtkfHxMqtCd6b2zFR3YlXLo3EvUcH4pHzc/Ht9uV4r2cxzg4tx5Wx9F2m12NgqZrCRT1mNmqxuFmLtWYtKjvNmNvaivbGZjx79Vp883xrPN91LXrTb3TX+RPxal933H32WDzZcj7ua78Qj547E392+Xi8uzwXrw73x76x7iitb8bzZ47GN3ovRv96Kb585r14+uaVeOiD/XF9ZCpW0+/zRk9nPH+lJQbS7/dU26V44szJeKm7Ld6fGIwvHz0Ql2vr8fq19hSqPoiJnUa0LI7H168ci2e62+PY7EI80dEZdw91xJPtl2K90SjCW7EkVc4b6X/N3bxS146QAQDA914phYzlWi1my+sxvlSO0fkUIpbqKWg0YnCxGoOrzbgwOB9nBxbj0vByXE9ho3+uFCMLqzG7Uoql9VScbzajVN+KSl52NgWKVN9HbWc76ttbKVzsRD2lj/XaVqzVtmN+oxmT5c0YWdqM3qn1uDpajtM3V+Ng53y81TYT3zo3EG+2DMfN6bUYSSGkY7oWp/Lu3Ckg7G+fjrdaR+PV1ql48cpcvHJ5Mo7cWIiOmWpMrzdTwKhHKQWGmXrEkd65ePrkjfjmhRRW2ufi/d6lOD+0Eten1uLGQimGV2sxvbEVi9VGrNYbUW42orbViPrWZmykdnpkLN6cnY5vTo7E2/PjcXl9NRZTOMjL6q7vbsdqczumUiFfS9+ttbwcrQtzUa/vRCkvzbsVUUqF/3Kq+vNE7ekUEibTi9UUXmqNFADSIa3NUrw03hMdq4sxn0LBXN4bI50/72I+t533HUmnKTViIV1jczeimoLc8tatpX3T2zGXrvWtwe5iAvp2ClVFvki/+1Y6R3qI7XQfQgYAAHdEJVW8K5uNmKtsxvBCJXqmVuPa6FJc6p+J9pH5GCltx7mbs3Gyfz61hTg3tBqXx9dSsV6KodyrsVIrhk8tVlKRnwr2tRQmin0t6nk37nqspwBS2WjESjr/fLkeY6vVGFgsx82phWgbSuftW4j9HQvxYutsPHtmNJ47MxjX5pqxtLwcK2uVYg7I/MZOzKzvxHRlOybXGjG1shGTy+WYWdso7nshvT+3sR3LzUjBpBbHuybjpTM34sULg/FOx3wcvbkWl8bXo2emXMw1mVzbjNl0/Goq1sv1FIq2UnGfe19Sa6YwUNmqx6He/vj1/W/F1290xKOdV+LT770eR6fno5yq+byyU15VdiEFiLzU04WpyWifmCjWnC0WecpVfmo76XwpZxXFf3paDKPKE7lzgLheWo3Pth+LhzouFKvSFkvb3v5sXjWqmGKR7y+/nN9Pn9lOAaWeWj72xLUb8VJ3R5S38hC03eJe8pCr1dSqxQ3kIWtCBgAAd0A1FagrKRjMlZsxtLwZnbOVuDxZirNDC3ElhYCxyk5cHJiPA+2jcbBzJg7fWIqjg6U4PVyOtrG16Jmuxs35zRhZrKXivxazq6noT0X8fKka85WNFCyq6bVqTKTifnhhI7pnSnF1fDEuDEzHkRQG3mifimcvTsY3To7G86cHo21yM/qmK8VyupVUUE+v1mK+uptCxG6kS8Ryaqu592G9mgJNPRZTgMl7W/TMrMfZ/rl4p2Ug3jjfHweuTcaRnoU4PViOK5PV6JuvxXgKJ/OlWgpDO7fDRUTKQJHq9CII5Nq8mir9UmrDjWb85qF342h5LcbSW3/Rfj7uu349jpVX4t4r5+Lhy+fj0f726NnYiEdutsfbi2Oxko7rXK/E0z1t8UDflXiq60p0VSoxlXLBawM34q7r5+P5nmsxul6LlJfiyd5rcX9Pa3Hd8Xojvt1zPZ64fCFemBqIyXSuSvrcqc1yPNNxNZ7pbIvnBrri672t8fzwjfjildPx3NxACi270Z/u8b4rJ+KrF4/G4YnBIpjkjRV3t4UMAADugFxkr9V2UyDYjuGVRnTOb0TLVDlODczFhb6pGCk1U/BYTyFjLPZdHUuhYDre6V2L93pLcbx3Jc6lIr5ltBLXJteje7ISfTOVGJxbj4GFStxcXE8BpBr9c3li93q0jZeLORFH++bjzY65eLFtPp5tnY2Hj92Ml86PRc9sCjpTq7Fa3o6exd3Yf3U0Htx3Pp58vz2eP9ETr5zpjTfO3oh9l/pjX+tQvNUyWLTXL6Zg0Tocb7eNx3sd03HixmKcHViJ1vH1YijV4GIjJlP4Wa5sRqXWKIYspQxxq5chFfupTv+blvedqNViemc3/vX7b8Y9fd3xWld3/N57b8SB3tH4ozffiGfmRuPt8nL89gf7Ynh3N75w5WQ8euNqjDW34o/efzteGh2IV+vL8V8PvRknxqfioQtn47MXjsWpjbV47trV+Oyx/TGTg0dPd3yt/VzMppDxmVMH4pHe9ji2uBhfaDsX9508Hje3t+O30zme6e2MI4sL8Qcn3ot/33ooDjbLcd/wtfjMyf2xnj57dGAw3q0uxJs7pfgvLz4ZE9v1aKbP7m6b+A0AwB2Q6uKobO7E4vp2jKVC/MZCNa7M5J6MuTiXQsa18dUY24g41jker53vi1daxuLFK1PxSgoIb16bi/e6FuP93uU4MbgWp1M7P7yaQkcpLo7dapdSALkwXIkzN0txpG813knHv5Y+93TLfDx6ejweOdYfJwbWo295J27OlmJtIz2moPFC20rcfagvHjg2HA+fGIsnz07G8xcm46VL4/HS1bn49vW1eKljNV7rXI73bqymc68UczfODa/FldG16JwoFz0so8uNmEtBaWW9GeubWylc7EazmffpyKtepVxRBIuPyOOa0vsDm/X4tWPvxaO93XFudCIul1diLb397d6++P1D78WfvLc/vnr5Qiym154c6Iwne67G5amZ+J0UPFbqW5G+TnTUNmOsvhu/+9pL0RI7sZ2Xx03F/68dfCUOV1fj8Ztd8bmui9FarsR/SZ/ra9aLaxyNevzWmy/EO8uz8V+OvV30auShVoemZ+NPLpy6teLV5HB87vzR4vrP9nWl496NP2w9Gb/xwlPRn+eVpPRkdSkAAO6IvON33m07D5nKu2wPLW1E12w5Wkfmo2V4IS4OzkX/Yj2Fj834oGM0vn2qK164OBxPnr4Zz10cjedbRuOFyxPx2vXpeOP6TLzdOR/vdi/G/p7FVPwvx4Ge1djftRJvXl2Il1vn45mL0/H4+fF48uRQvHBmIAZXd6N/ejXGV2oxWdmNq5Mb8dL5oXjs1Fg8fmYinr00Hy+2L8dbnatx4MZKHE2B5thAOY6NVOPUaDXOT1SjdWI92idTsJgqxY1078VSu0u1mFutx1J5K0rVnRQwdm/1YBRzJG4tr5sDRtFSob7XdnZ3orLViNaN9fi99/fHmbnZKKUPre42YzEd/PmzJ+PF2noc3KzFb+1/Iy7Mr8R9A+3xtevno329HP/2+OtxdH42Ohr1+EZPWxxcmYvfOXsgvth7KUbr9Xh/YCx+b/9b0bK9FXcPdMTnu1ujp74d//3dffHuxHgMpM994dqZ+MLZI3GmuR7/Zt834+LmRvSn0PNXp8/En1w6G5vp39lrowPxO+cPxqV6Nf79wdfiUHUj3mpsxG+/9XJcWlkshkw1hAwAAO6ErZ3t2NzajnJ9q1j5aXylGjfnKnFtbCGFjMW4NJTCxs3ZGFxpRG8KG5fGco/EchzsW4u3UsH/7asT8Y0zN+OJcwPxjRQOnro0Fk+3TsQzLePxzRRCnrswFs+em4gnTo3HQyfG4q4jw/Hlw33xxtm+mCnvxsT0UpTKlRiamo9D18fjsbOj8dD52fj2heF4/ep07O9ciKN9q3G+mANSis6x5eifWo7BmeUYmVuOsYXVmFxcjamltZhZKRdL6y6WG7FaaURlYzs2ajuxmSdMN1PRvRPFyk4fdStc7BarMxVvpWMqjUbck4r5P7x4LL5y8WiMVFdT+MirT1Xj4cut8blLF+OvT5yKR3o6o2N1PT576lB84fwH0T43FxcWFuKrJz6Ivzx5KJ5tuxzz2zsxutmMBy+fjd87fSA+c+lkdKzXonNyNb506kR8+cyZ6FlYjjNra/HZdK2/OPpuPNR2IRbSfW83Ig5MjcXnThyMP79wNH6//WJ8+urZWFyqpt/yRPzhmQNxYmw8Xh0fi7uPn467267E19I5n285V6xKtSFkAABwJ+ymIjgvM5t3317e2EqFfzOGlzaiZ3o12oYX4kLfdFy4ORfnby5E+3g5+heqxQpOI8upUJ7biJaR5ThxYzrevNgbr128GS+cvxnPp8Dx3IXReO3KWLx2pjNeOXsj7jvcG3+xvz/+dF93PHZqMMorCzG9XImxWqTzz8fzJ7vjwVMT8fDJ4djXOhgHro/G0f7FuDK0GD0pWAzNbsT49ErMp8/MLq7FcmkjBYpqrJbXo1Rai6WllfRYifXVxSjVU1aobsROeSF9t4hqSg+7xSSMdLG8cV2znh7ycKL0xs5mej3/d//arQWe8v4SO81i2NJ6Ora5tZIiSCXSqzmCFCs/5c3xNpu1Yj+Qeno5ZaVopPd3mtXY2tlJn4vi8+nMefJ17jqJWnrMKz8tprM1U1jJS0ptpOPyufIm6dvp/tainj67UdxbXukqLzB1ZGY03l6aiRNLy/GXLafjWzdOx0q607zJ32yOSFtrKQBtF+fO18vn28lLXG2t5+8nZAAA8L2Xi+C8WV4eSrSW52ZUd2J8rR43F8rROb4crQPzcT4vX9s7H8e6puLMjZm4MVuJuVTRjpWacWMmb9K3Gt3TlWgbX40rk5W4Mr0RrTP1aJ3ciKuT68Uysn/y6pX4nRfb43NvXo22+UZslFdiYmMnPhgoxTPHOuLegx1xz9mlePbqahy4NhqnB+aiJX3+evr8wPxmjC83Y3F9J6Yq2+ket6JSbcRKfTeWaztR2szL5u4U+3DUUmBazkV7LQWKrXKxr8RqDgHpMaWAXIHnOFDsPZGOiM30926xdmwjtvM7qWDfTUV6M72/m5ed2t5IxXu6Rjoih5L82Rxamulztzaz2C6Ws82BYHsr/XMrnXUnp5zc0vMcbNJ1847n+bi8YlSxZm09vZYe9u5hZysvnpvDT4oz6d9FET7SsR0z0/HElZZ46tyVODQ4GcvbzXQHjeK9YkWsZrrmZmr5+fZWEXDyvezUa0IGAAB3Ri5Oc7Ga6vRUqOeifTumy40YWdqIG9OlaBtZjvM3F+Noz1y83zET77VPxIG28ThyfSKuja8Um/XlncEvDy+lthhXxlaifbIUHWOLcbZzODpXIh49NxP/8fn2+K0nz8cHfSuxlC62mtqxoUrce7g/Hjp0PR47MxZfPL0c37i2GafHN+NqCixtU7W4OLUZN5a2I+WN6FvbjqvpepMpCG2k0JB7EPpXGzGU512k57n3YLgacTNV6M082SIV+CspV/RXImZSoMm5IPc+5P00+lNY6UrH9afzLhY1enozh43dVPzn/+U/m6loTwV8Rzp/dzrvTt4Fb7sSQ5Vm9KXP1vMEj61qurft6E3nGV/fiunVajRTsb/bTAfsNnJsiPQVoq+8U9zHSHp5PaeNdA+7KdxNVGoxlF5YTmFlKwecdMrxylYMpPstjkltJh1+LQWsG+nzoymllCvphuv12Kxvx1Aph8L09266yE4jBtN9dqVEtJb+XdonAwCAOyKHjFxQ57kKOWiUU1G7XGvGTDkPiarHjdmNaJsox9nBlTh2YzH2d8zHa60T8eKF4Xj5bE+8cr4/3rk2FYd7F+Pc6FpcTK1lLO8GXo4zl6/Hhent+Ox7Q/ErT7TGn7/ZURTFtfW16F2qx9dTwPj8wZvx0LH+uOf4SHz8riPxC09cjAMjjRhY2Yn328biP9zzTnz1jdaYSIX5I0e74t8+fjje6xyPRrrn+XS/X3jlbPzH+96MnpV69Jcj/suTJ+O/PXUmplIxvpUK97zL9397/IN45L3LxX/lz0u+vnl1KH7joffiV79xLn7t8VOx7/pcMdQoGrX0Y9Rvz81IBzcacXVoLv79kyfiL9/rSb/RTjSblfjDb58qPjswv55q/Y24+90r8Qvp79984lD8zjMnor/UKHoiFtMpnro0E7/0jZb0/qX4d0+eS0HrXPo+XbGQwkDKJHH/vpPxO0++Ha3TS9FIF15LH/zDb5+I//StD4pOkdzV0b1ci9969kj6/Mn4pafOxd3vXEjH1qJteiV+9htn4r+/3RIb2+spzuzEn758JX7tsVPRmkKfkAEAwB2RA0buycgjg/LE6Dy8qLTZTEGjEbPlrRjLxfvcRnROb8TFkXIcu1kqVox689p8vHxlKp45NxqPnhyKew/3xj0HOuPuVPDe+9b5mFosR1tHT5wcWo8/frUrfvPJs/H61fliiNNGaSVODJfiT/b1xF8fm4wnzo7Gw+cm44fuOh7/5MvH4u7TMzFQSgFhcDV+8kv7449faI25dH9fOtgdn3jwWLzVNVkMZ8pLuf72s2fj5+45FDfWUyBKBfpPPngmPnnPyXg1hZ+87OuRoeX413cfjs+/frlYcSnX7Xcdao+fvveD+MQjV+JH7z8bX3q349Ywpt1GxPat/bKLf6RQMZFO8otPnImfffh4TJS3YzD9Jp+872h86hutMZ8+U0pB4ZceSff9cHv82EOn4ifuOx4XZivF+QYqET+VrvOD912Kn3nkQvzyo8fi44+cTJ8/Ha+1zcV8+k5//tKFdP+H48zwWhFuplP4+NQ3jscPPXIgavmeUri6OFOOTz70QXzskVPxfzzaFv/2mfMpMO3GaLrdTz5xPX728UsxtZGC4cZu/Ot7PohfefRczKX7N1wKAIA7IoeM3PI0gVy4b6YnG41mlDcbsVrsn7EVM2ubMb5Ujf75jWib3IjzoxtxbGAt9vesxCvXFuPp1oV4+MxU3HX4Znz13WvxxLHeGF1Yj5GpxbgwWo2/fuVCfO65D2IsFd1507/ZtXo8crQzPrO/L+5KgeKFK5PxVOt0/Mt7TsX/edf5+OWnL8VgYzc+6J6JT9xzJv4ghZSlVIF/8VBf/NCD5+PN9HqeiL2cavDffL41fuL+U9FbSWEonf/jD7fGP3/gWnzmW6eL4VPvpPvMRf2fvnG9CBmb6ct+dt/1+LF7T8V/eHc5fuT+8/GXb7QXcy6KZLFT+5vhUunPtdT++5vt8eP3H4t3e8rxeNtafOL+0/GlwwPF+UfTb/RjD5yJH3jiRvybF3rip+4+GidvzMbuTjN6p0vxi/ceTiHlUvSndDNe3YovtczEjz96Ib5+sCdm03f6o1eupWByPs4OlYueiMkUMn7yidb4gRQo8vl3d3bj3aGl+KEHLsS/fb49vd6Tztceqyn8rKdzfmHfaPzMV87Hvitr8Xrnanzq/hPxuXe6I50mfYeGkAEAwPdeqmyLgjqPDsqtmJO8vRWbW81Yb+xEudaM1VTNFqs5pcp2ZHEjbszVUtgox8WR5WI52zc7V+JbVxfjkZMj8dDhrnjz2myMrtRjanUzBlYjzvUtRHvfRKxXm7GUCuMTvYspjLTGV06Mx+Ot8/H29cl4uXMpfvCu4/GPH7oWP/bgmTg9XYsTwyvxg/e1xm+/2lP0GHzlUH987MHW2Nc1E9vRiJVUSP96Krxzb8RAuR4j5a342MNX4//98ED86gOHonN+PV6/WU5B4kL88RudReFdazbiD15qj0+m1+7t304h5mR85sULxepMzdRy10Ge4N1Iz4qFqNLju31L8WN3HYr/8q2O+MWXJ+Kn7zsSLQPTsb21FTfWmvHjd5+Mn3u2Oz5zaDR+/L5z8cal0RQXduNaSgw/fe/J+M1vdUYpnSu2V+Jgx0D8+kNH47H9nbGQQsanX2uPjz90Ls6O5khRi/n13fjFh9rjYw9cLHpqttL/vnFlKD5+37X463d646cfvRa/8Fh7jC7n+SG7cWa4Fj9z/5n4zZf64z+80BU/fs+R+OBmXhErT2CvCRkAAHzv5ZCR5YCRn+bieDtV11vb27GZiuBacydqm42o1upRqdZjoVQrwsPgQiX6Ztfi8uhyHL+5FO/1LMVLLePx7bMDcXqoFNOpWL45vRZDy1sxX9mJarUR5XI1BhYa8fTRvrj//c547MJEvNS5HEf752Nfz3LRk/FPHumKj939Qdx74kacXdyJf3LX+fhvL12LSgoZXzvUGz+SQsbbXbOp9N4uVo3KIeMTD5yNoVI9RkuN+OGH2+L/ePhm/PTX3o0nT1yPF/tK8aP3nYk/er2jCBkb9Xr8xtOX4qceOBcH1nfi5x8+G7//zK1egzwfO6/ctFtM2C5q+NhJgevm2lb8yqPH032dj//nvZ3x7x46lF7Pk68r0TJVjU9+/XD87svX45GWiaIX5ZGTc8VQrQsLEf/s7tb4j6+kgJX+js3ZaDY3YzT9sKvN3Sil3/cPXrucgtGZODm+mn75jVisRPzafVfjp+4+U9xTNf27+NqJ3vipB7vi6QtD8avPtMRPPnExrsysRnNnPW5WN+PHHj0c/6/H21Iga4mfuedQLOcbT4FFyAAA4I7Ite+evAv237TdYo5GDhpF2EhF/np9O0p56dhKrQgbI2uN6F3YiPaxlbgwOB/HeqbiwLWxVADXY6a2G3Op6B9b2oibi5vRNVuLa3NbcbBjLoWM7vjmufHYf3k0jvYsxvnR9Tg6XIsfuPdi/JOHO+MX7tsf//qJlnh3fjd++sHj8fnXbvU0fP1gd/zI/efi9e6loohfSff1H5+9Gj/64Omi56Q/VfI/+tDl+JFH2uMXHz0dv/itnni2dzV+8Z4340/e6olUv8dkCj8/+diJ+PkUGq5uppDx9SPxiw+eSyEgD1aq5oiRjtouejDSV47tFLZWU574i1cuxyce6Yx/9FBXfP6lM7f2wEi/0eG++RSOjsTn370Wr/cvxT975FJ84dXu2E33dnlhPX7ooZb43ac6iuMb6Z+7O41iXkhew6q8sx1//Gpb/NgjV2PfSDUW0+uD6Tf/5afb41ceeD/q2zvFqln/+eUb8RMPnIl9fQvx5690xycfOhqnR9LRKQzlhXe/ks7xDx9sj4+l7/25FFryBPedna0UMmzGBwDAHZDq2g/lvRw+2vJ/EM/zNHLY2Gu5Z2OjvlUMo5qv7sREKRX3KWh0TFfi3MBCHOmejg+6Z+PA1dF4+0JvvHyyI7555Fo8f6ovnjyaiv5TA/HCpcnYd20xzvRMx8Xhtbg224iTY9X42P0X4pPfvBl/vq8rPnH/2fjqxUp87N5T8QffPlsMHfraoe744XTMvq7FYtO8ckoB/ymFjI8/eDaGVtN9bOzGjz94KX7h6a74+qmpFD7Oxh+/Px6fuv/9+MO3bhS9CXnn8o8/cDL+zdOXojcFgZ+852gq4M/FRF4Bdreezpu+8G4KWenYoqVQkIdO7buxGv/q3vPxA/ddilPD5eK1nRQCXrs+Ez+YQsrdF8bi0MJO/OAjF+MPnm0pQtn52Y342IMt8ftPtRX7WuzmqLSb4lG61m4KcjPpOp9+vSt++Gsd8bOPHInffPTN+Hcp/Pzz+9vjZx5vLYZY5SFVv/yNlvi5R87HkfQ7fe1out69x2Jf51K6fgpDKWic6N2IH7y/JX74vnNxcGDj1rCv7dwjY3UpAADugFyP/l1ykZ3/a35ue2Gjnns1UtCoNraLVaiWNhoxtbYZg0u1uD5Zjkuja3F6YCUO9SzGOx2L8Wb7XLx+ZSZebZ2K19sX4p2u1TjYW4lTg+XoGl2Inpn1GFxuxuXpzfjxh87FzzzbHYemduNH7j0ZP/3IhfgXD7bH7792LRbSPeSejBwy3kkhI3bWYz0V2b/1zSvxw+lzg2uNuLm+Ez/1wNn41acvx+HJavzEQ6fjE4+1pEL/fPz+vptFyGgdWkthpjUV8RfjyWurKaCciH/5SEtcyBtx7KRvmr5nka7yY9Hyxnc70ZXe/uSDp+NTj50telXy3JV82L0pOP2TR9viv73VF185PRc/nO75N79xPuY2d+PCXDN+OIeMp1tSwZ9+uFhOj5u3FrFKYWYqtU+/cSM+fndf/NwT5+M3vnEofvnxc/EP7++Ojz3QWkxsH0nn+ZkHT6WQcTbuOz8Rv/vaQPyfKRQ9fnoqhaLdaGzlHdgj/VaX4mcfPhNj6TPNvCngTrqO1aUAALgTUk36d9qrs/cmhefnubjeStV1c2snGs3toldjpboVM5WtGFndiu75zWIFqovj1Tg9Uo3jA+U43r8aR3uX49xwOc4OleLy5GaxJO7Y3GqMrtSKPS26l5rxybs+iF9+rjN6U4j51acuxce+fiz+8UNd8Qfv3LwVMg50puL7UrzVtZTupxrlnZ34jeeuxg89fCGGSilkbGzFT91/Iv7dE6nYTonoN56/GD/4UEv80wevpJAxWAyxOnBtNj7+SHf8zCPn4ue+/kL8eDr2Hz9yJd7unk9fbKsY5hS5FV8+/WM7rza1FQP1SJ85Eb/06JFibsdOOmYz/RZ/9mZr/MPHO+MTdx2Kn79nf3wihaNffvR09K0148Lsbvxout/ffu5S0buQIkGMpSB0tK8cvbPlYjPB33+5PX7owY54bbgWo+mg1krETzzVEz96/7mi96Z7bTt+7N4z8cl7T8XP3vNqfOq+U/GPH7saf7mvt1gFLA+8Wkzp6eceOBH/5uHjkb5FulBOMRvp9ptCBgAA33u5Jv27FHX2R1oRNvJ/wU9PtlLayJvdbaZifj1PZM5zMFIBPZ6CxtBiPfrmqtEzXYmuyVJ0Taylx9W4MbUWN2crMTy/EZOrjVhercTC+lYsbEaxOV/eu+KXn2mNiRQynmqdj5+450j8o4e643ff7C+WmL3/0LUiZLzQsxbLKQDMpHv59W91xL966GwMps8PbDTjx+8/Gb/5zK05HE+2zMS/fPBi/POH2+OPclGeXnvi+FD80ANt8d9evh7Pt/THf32zM/7po23xjdODKTjsFitKfRgyii+cJ1A342YtFfIpZPzKw+/f2rgvvbWejv8PTxyOf/aNzvjC0eF49uJ4/MKj5+NTqdhvXyhH61QOPRfiP714tQgMS6n2f+7ySgo5h+PB91LwSDf0p69cjh98/EKcHUnfcHs7Zqq78UuPnE6/xdFi9ay2hUb8+MOt8YvPXI9nW4fji4cn4p8+diX+67OtxT4aeZfw+RRMfu7+D+KXHjpahLFiF7+d9XTflrAFAOAOyDXp/4w8V2NvYnixgd9WHj61G9VUQFdSbbuSQsNiuRHza7WYWd2I6eX1mFm5/Zj+nl+rpvfrsVTdiY2NWqw1dmM1nac/hY5P3XM4fvXpSzGbQkaexP2zX30jBYTO+P03e4v9Kh57vz1+5MHz8Xv7J+LAVCXe6l2On3z4Yvyr+4/G2EojBqvN+OG8ZOxzLcXk6utrjfixB0+moHEp/vTN9iJk/OW+nviXKag831UqgstzHWvxA/deirveu35rondqOUDsPcZOXtJ2pwgZP/vwqfjlR44W58l9CKuN7fjFe96IH3mqLS6Xb+1A/ulXe+NH7j0UZ6dWoi+loJ+/90z89BNn462xUhwZWY9PvzEY//jJC3H/0e7YqkZ89uXW+BePn4qWoRSLmrVY3GikIHO8CFw5ZJwersQn7j0dn94/XkwMb0lp5V89fD5+6xtnYqm+m6eSx3S6oZ9JIePnHzoRs/mWt+vpH3oyAAC4Q1JN+j+tCBrFf0W/NVejWYSN3ajXd2IzpY1atR6VjXqsrm+m0JEeU+G8vN6M5Y1mrNZ2Ym1zN0opXNTrzaik8LCWzjFQ2ioK6xwyFlPIKKfX/+KVM/GPvn4+fvfltqL34PjAUnwsFdz/8pHr8a/SsT9338H44fvPxa+8dC3mN3biRmkjfui+8/Frz15JIWCnmDT9R+/2xsdT8Pjc6y1FmPntFzviXzxwMo5OVotJ3pemd+OH77oQn33hdBFM8tK1OVvcGt6U/9FI3zWFjBQIfvbhC/Hzj5wowkk+djSFmH9zz2vxqadbYjIFjHpKXZ9/byQ+8dCR2N89HsspePznJ6/GDzx0Oj5+/5H4qa+fip95+Ez80JMtcWB4PdJPE3/6ypX4eAoN50dKRZjJE9B/5tFL8Yn7zsVcusa77ZPxk/cejy8eHcs7eMRoJeInHz8Xv/HoyRgv1Yt7KT7z8Mn41w+fjan0d14Ry5wMAADumFST/i/JBXgxsig9yUOoimFU2zuxnQrtneZWNBrbUatvx0Z6rDbyLuK7sZ4SyUYKI9UcSIrP7UZ6uSjsZyv1eOidC/HUkWuxvpXOk167MrYcX953OV4+2xu1dO7VdI23Ohbj64f64qsHO+Kety/FYycH48JCswghY+kcX3uvI75x9EZsphvLcydODJfirncux1sXemMlXeipoz1x1/6WGC6n8JBueioFgfvebosXPrg1/GgvXOTr58db3zJien07Hjt4LR57vy3W00uN9NrEUjUe3XcynjzRFZViqNV2HOxajK/tvxRnesfSPUdcHK/FAyf648vpHu4/eCMe+aAj3updLeZO5NWxXjs/GHe9ey26Z6vF7zCXTvzgkf5i5/Q85Ot832Tcu68ljvbNx1a637V00BPH0ndM15heqxa9Kovpyz988Go8eqg9llJAy1NJ8jewuhQAAHdELkf/d/zN8KnvbLfmbfzdbW+Z3L2WNZvN2NrKg5b+JsA0cmj5yN/Fa+ncuSDPQSUX+3kC9q0p0Lf29KimQjs/z+/nlt/fSK/X0mMtnaCR55Ok57nl8zXT+Zrptdw7c/tWPpS/y9795R6CRrrH9LGopyCVHxt5Anxq+Xm6bHG9jfSkuG5q+T6L6+b3bj/P91zcf2r53nLo+uj3KPYmycffPjZ/nxzGcvBJLxX3mu+5uPfb991I91P0YNx2+76FDAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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alt="" class="stl_19" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0179em; left:7.0854em;"><span class="stl_20 stl_08" style="font-style:italic; word-spacing:0em;">Moreira-Ortega &amp; Nieto-Romero (2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 5.8639em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.05em;">dificultades para</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;procesar</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;con</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;eficiencia,</span><span class="stl_13" style="word-spacing:0.04em;">&nbsp;información</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;verbal</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;o</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;no verbal,</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;tienen &nbsp;</span></div>
					<div class="stl_01" style="top: 7.5972em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.12em;">un origen biológico,</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;el cual se incluye una interacción de factores</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;genéticos, &nbsp;</span></div>
					<div class="stl_01" style="top: 9.3131em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">epigenéticos y ambientales (DSM-5, 1995). &nbsp;</span></div>
					<div class="stl_01" style="top: 12.0472em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.11em;">El manual</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;DSM-5 plantea</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;varios</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;criterios</span><span class="stl_13" style="word-spacing:0.04em;">&nbsp;fundamentales</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;para</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;el diagnóstico</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 13.7656em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.16em;">los Problemas del aprendizaje.</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;No obstante, es</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;importante resaltar un</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;aspecto &nbsp;</span></div>
					<div class="stl_01" style="top: 15.4989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.21em;">en el cuarto criterio. En este se plantea que otra característica clave para</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;el &nbsp;</span></div>
					<div class="stl_01" style="top: 17.2156em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">diagnóstico de dificultades específicas del aprendizaje, es el hecho de que estos &nbsp;</span></div>
					<div class="stl_01" style="top: 18.9489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.59em;">problemas para el desempeño académico no pueden ser atribuidos a &nbsp;</span></div>
					<div class="stl_01" style="top: 20.6656em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">discapacidades intelectuales o un trastorno del desarrollo intelectual.</span><span class="stl_13 stl_08" style="word-spacing:0.03em;">&nbsp;Es</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;decir, &nbsp;</span></div>
					<div class="stl_01" style="top: 22.3989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">que, tal</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;como se ha</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;estado insistiendo,</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;y</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;como</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;se</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;plantea</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;buena parte</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01" style="top: 24.1181em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">literatura, los trastornos específicos del aprendizaje escolar no son expresión de &nbsp;</span></div>
					<div class="stl_01" style="top: 25.8514em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.27em;">un problema general para aprender,</span><span class="stl_13 stl_08" style="word-spacing:0.26em;">&nbsp;como</span><span class="stl_13 stl_08" style="word-spacing:0.24em;">&nbsp;se manifiesta en la</span><span class="stl_13 stl_10" style="word-spacing:0.2em;">&nbsp;discapacida<span class="stl_08">d &nbsp;</span></span></div>
					<div class="stl_01" style="top: 27.5672em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.33em;">intelectual o en el retraso global del desarrollo. Estos niños muestran una &nbsp;</span></div>
					<div class="stl_01" style="top: 29.3014em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0em;">capacidad intelectual conserva<span class="stl_08">da. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.0197em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.14em;">Tanto es así, que</span><span class="stl_13" style="word-spacing:0.15em;">&nbsp;en</span><span class="stl_13" style="word-spacing:0.13em;">&nbsp;el mismo DSM-5 se refiere que los niños con</span><span class="stl_13" style="word-spacing:0.13em;">&nbsp;trastorno &nbsp;</span></div>
					<div class="stl_01" style="top: 33.7531em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.55em;">específico del aprendizaje muestran niveles normales de funcionamiento &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.31em;">intelectual, incluso, se plantea que este trastorno puede aparecer en niños &nbsp;</span></div>
					<div class="stl_01" style="top: 37.2031em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">intelectualmente "dotados", cuya alta capacidad intelectual les permite mantener &nbsp;</span></div>
					<div class="stl_01" style="top: 38.9197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.97em;">un funcionamiento académico adecuado por medio de estrategias &nbsp;</span></div>
					<div class="stl_01" style="top: 40.6531em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.01em;">compensatorias (DSM-5, 1995<span class="stl_08">). &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.3722em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.14em;">Sin embargo,</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;evidencias empíricas obtenidas por</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;algunos</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;autores, en</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;estudios &nbsp;</span></div>
					<div class="stl_01" style="top: 45.1047em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.35em;">realizados con un enfoque más cognitivo que psicopatológico, conducen a &nbsp;</span></div>
					<div class="stl_01" style="top: 46.8214em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.36em;">suponer que, si bien es cierto que los niños con trastorno específico del &nbsp;</span></div>
					<div class="stl_01" style="top: 48.5556em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">aprendizaje escolar no presentan una discapacidad intelectual como base de su &nbsp;</span></div>
					<div class="stl_01" style="top: 50.2714em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.53em;">trastorno, probablemente tampoco tengan una capacidad intelectual muy &nbsp;</span></div>
					<div class="stl_01" style="top: 52.0072em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.06em;">elevada, y que además, tanto su limitado rendimiento académico, como sus o<span class="stl_08">tras &nbsp;</span></span></div>
					<div class="stl_01" style="top: 53.7239em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.06em;">afectaciones e<span class="stl_08">n</span></span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;el</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;orden cognitivo,</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;estén</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;asociados</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;a</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;problemas</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;capacidad &nbsp;</span></div>
					<div class="stl_01" style="top: 55.4572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.28em;">de retención de información a corto</span><span class="stl_13 stl_08" style="word-spacing:0.28em;">&nbsp;plazo, y de asignación de recursos</span><span class="stl_13 stl_08" style="word-spacing:0.25em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 57.1739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.52em;">procesamiento cognitivo. Pues una capacidad limitada de asignación de &nbsp;</span></div>
					<div class="stl_01" style="top: 58.8906em; left:7.0854em;"><span class="stl_13" style="word-spacing:-0.01em;">recursos de procesamiento, también se expresa en una capacidad limitada para &nbsp;</span></div>
					<div class="stl_01" style="top: 60.6264em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">retener información en los almacenes temporales de memoria a corto plazo. &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">17 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_02">
			<div class="stl_03">
				<img 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alt="" class="stl_04" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 2.9132em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.11em;">Revista Científica</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;y Arbitrada</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;de Psicología NUNA</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;YACHAY.</span><span class="stl_07 stl_08" style="word-spacing:0.09em;">&nbsp;Vol.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;1,</span><span class="stl_07 stl_08" style="word-spacing:0.03em;">&nbsp;Núm.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;2 (jul</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;-</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;dic</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 3.6798em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">ISSN: 2697-3588. &nbsp;</span></div>
					<div class="stl_01" style="top: 4.5657em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:-0.02em;">Rendimiento de niños con problemas del aprendiz<span class="stl_10">aje en test de inteligencia y de exploración &nbsp;</span></span></div>
					<div class="stl_01" style="top: 5.3323em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:0.02em;">en la memoria de trabajo en Manta &nbsp;</span></div>
					<div class="stl_01" style="top: 7.3472em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.22em;">Partiendo de esta</span><span class="stl_13 stl_08" style="word-spacing:0.26em;">&nbsp;perspectiva, tomando</span><span class="stl_13 stl_08" style="word-spacing:0.21em;">&nbsp;como bases las referidas</span><span class="stl_13 stl_08" style="word-spacing:0.25em;">&nbsp;evidencias &nbsp;</span></div>
					<div class="stl_01" style="top: 9.0806em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.9em;">obtenidas desde un enfoque cognitivo, se consideró pertinente la &nbsp;</span></div>
					<div class="stl_01" style="top: 10.7972em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.15em;">implementación de un estudio</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;donde</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;se</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;pudiera analizar</span><span class="stl_13" style="word-spacing:0.06em;">&nbsp;comparativamente,</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;el &nbsp;</span></div>
					<div class="stl_01" style="top: 12.5297em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">rendimiento que muestran niños con diferentes formas de trastornos específicos &nbsp;</span></div>
					<div class="stl_01" style="top: 14.2489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">del aprendizaje escolar,</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;y niños con</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;rendimiento escolar adecuado,</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;test</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 15.9822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">inteligencia, y pruebas para la exploración de la memoria de trabajo. &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">Por todo lo anterior interesa analizar comparativamente, el rendimiento de niños &nbsp;</span></div>
					<div class="stl_01" style="top: 20.4322em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">con problemas en el aprendizaje, y niños con rendimiento escolar adecuado, en &nbsp;</span></div>
					<div class="stl_01" style="top: 22.1489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">test de inteligencia, y de exploración de memoria de trabajo. &nbsp;</span></div>
					<div class="stl_01" style="top: 26.1847em; left:8.585em;"><span class="stl_11" style="font-weight:bold; word-spacing:0.4em;">2. METODOLOGÍA &nbsp;</span></div>
					<div class="stl_01" style="top: 28.8847em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">La investigación es</span><span class="stl_13" style="word-spacing:0.02em;">&nbsp;cuantitativa.</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;Se</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;trata de un estudio</span><span class="stl_13 stl_10" style="word-spacing:0.05em;">&nbsp;descriptivo-comparativo<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 30.6181em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.17em;">La población participante estuvo conformada por</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;102 niños distribuidos en:</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;un &nbsp;</span></div>
					<div class="stl_01" style="top: 32.3364em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.05em;">grupo experiment<span class="stl_08">al</span></span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;(51),</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;y</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;un</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;grupo control</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;(51),</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;todos</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;ellos</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;estudiantes</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;4to &nbsp;</span></div>
					<div class="stl_01" style="top: 34.0697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.37em;">a 7mo grado </span><span class="stl_14 stl_08" style="word-spacing:0.39em;">de las unidades educativas “José Peralta”, “Israel” y “4 de &nbsp;</span></div>
					<div class="stl_01" style="top: 35.7864em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.01em;">N</span><span class="stl_14 stl_08" style="word-spacing:0.06em;">oviembre”, de la ciudad de Manta</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">. Dentro de los instrumentos se utilizó el Test &nbsp;</span></div>
					<div class="stl_01" style="top: 37.5197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.2em;">de Matrices Progresivas de</span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;Raven</span><span class="stl_13" style="word-spacing:0.12em;">&nbsp;(Infantil),</span><span class="stl_13 stl_08" style="word-spacing:0.2em;">&nbsp;Prueba</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;de Inteligencia no</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;Verbal &nbsp;</span></div>
					<div class="stl_01" style="top: 39.2364em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.03em;">Weil, Test</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;de</span><span class="stl_13" style="word-spacing:0.02em;">&nbsp;la Figura Compleja</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;de</span><span class="stl_13" style="word-spacing:0.02em;">&nbsp;Rey-Osterrieth,</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;Batería</span><span class="stl_13" style="word-spacing:0.02em;">&nbsp;Parietal</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;de</span><span class="stl_13" style="word-spacing:0.02em;">&nbsp;Boston, &nbsp;</span></div>
					<div class="stl_01" style="top: 40.9697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">Test de memoria de Rey, y Tarea de Repetición de Dígitos en Orden Directo. &nbsp;</span></div>
					<div class="stl_01" style="top: 43.6881em; left:8.585em;"><span class="stl_11" style="font-weight:bold; word-spacing:1.07em;">2.1. Los</span><span class="stl_11" style="font-weight:bold; word-spacing:0.18em;">&nbsp;problemas de aprendizaje una mirada desde</span><span class="stl_11" style="font-weight:bold; word-spacing:0.21em;">&nbsp;la</span><span class="stl_11" style="font-weight:bold; word-spacing:0.18em;">&nbsp;psicología &nbsp;</span></div>
					<div class="stl_01" style="top: 45.4214em; left:11.5875em;"><span class="stl_11" style="font-weight:bold;">clínica &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1381em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.18em;">La Psicología Clínica</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;es</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;la rama</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;Ciencia</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;Psicológica que se</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;encarga</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 49.8722em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.06em;">múltiples investigaciones que afectan a todos los factores relacionados <span class="stl_08">a la Salud &nbsp;</span></span></div>
					<div class="stl_01" style="top: 51.5906em; left:7.0854em;"><span class="stl_13" style="word-spacing:-0.06em;">Mental y también a situaciones que generen malestar, aquejando tanto a adultos, &nbsp;</span></div>
					<div class="stl_01" style="top: 53.3239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.33em;">adolescentes y niños (Cortese, 2004). En la Psicología Clínica una de las &nbsp;</span></div>
					<div class="stl_01" style="top: 55.0406em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.06em;">molestias de mayor interés es el abordaje de niños con problemas de apr<span class="stl_08">endizaje &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.7739em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.02em;">que afectan tanto a su rendimiento académico como el intelectual consiguiendo &nbsp;</span></div>
					<div class="stl_01" style="top: 58.4906em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">una afectación tanto en las escuelas como en casa. &nbsp;</span></div>
					<div class="stl_01" style="top: 61.226em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.37em;">El Aprendizaje es el proceso por la cual se adquieren nuevas destrezas, &nbsp;</span></div>
					<div class="stl_01" style="top: 62.9426em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">experiencias, valores, conductas como respuesta de la enseñanza aprendida. &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">18 &nbsp;</span></div>
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				<img 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alt="" class="stl_19" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0179em; left:7.0854em;"><span class="stl_20 stl_08" style="font-style:italic; word-spacing:0em;">Moreira-Ortega &amp; Nieto-Romero (2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 5.8639em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.36em;">Domjan (2000) </span><span class="stl_14 stl_08" style="word-spacing:0.36em;">afirma: “que el aprendizaje es un cambio duradero en los &nbsp;</span></div>
					<div class="stl_01" style="top: 7.5972em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.02em;">mecanismos de conducta que implica estímulos y/o respuestas específicas y que &nbsp;</span></div>
					<div class="stl_01" style="top: 9.3131em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">es el resultado de la experiencia previa con esos</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;estímulos y respuestas o</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;con &nbsp;</span></div>
					<div class="stl_01" style="top: 11.0464em; left:7.0854em;"><span class="stl_14 stl_10" style="word-spacing:0.01em;">otros similares<span class="stl_08">”. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 13.7656em; left:8.585em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:1.13em;">2.2. Los</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.08em;">&nbsp;Factores</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;Etiológicos</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.02em;">&nbsp;de</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.01em;">&nbsp;los</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.09em;">&nbsp;problemas</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;aprendizaje &nbsp;</span></div>
					<div class="stl_01" style="top: 16.4989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">Los problemas del aprendizaje presentan diferentes etiologías, incluyendo bases &nbsp;</span></div>
					<div class="stl_01" style="top: 18.2156em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.37em;">genéticas, biológicas y ambientales que posiblemente se producen por</span><span class="stl_13 stl_08" style="word-spacing:0.32em;">&nbsp;un &nbsp;</span></div>
					<div class="stl_01" style="top: 19.9489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">sistema nervioso central alterado o disfuncional. &nbsp;</span></div>
					<div class="stl_01" style="top: 22.6672em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.41em;">Otros factores etiológicos que se refieren diversos autores entre ellos se &nbsp;</span></div>
					<div class="stl_01" style="top: 24.4014em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.59em;">encuentran: los factores neuropsicológicos, factores cognitivos, fact<span class="stl_08">ores &nbsp;</span></span></div>
					<div class="stl_01" style="top: 26.1181em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">conductuales, factores del lenguaje entre otros (García, Jesús, Nicasio, 1998). &nbsp;</span></div>
					<div class="stl_01" style="top: 28.8514em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.59em;">Entre las Bases Genéticas podemos encontrar que los problemas del &nbsp;</span></div>
					<div class="stl_01" style="top: 30.5672em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.05em;">aprendizaje se presentan de una generación en las</span><span class="stl_13" style="word-spacing:0.07em;">&nbsp;familias</span><span class="stl_13" style="word-spacing:0.06em;">&nbsp;hasta</span><span class="stl_13" style="word-spacing:0.05em;">&nbsp;tercer</span><span class="stl_13" style="word-spacing:0.07em;">&nbsp;grado &nbsp;</span></div>
					<div class="stl_01" style="top: 32.3031em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.24em;">de fraternidad. La dificultad de los trastornos del aprendizaje es alta cuando &nbsp;</span></div>
					<div class="stl_01" style="top: 34.0197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">ambos padres son</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;los</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;afectados.</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;Al</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;parecer</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;muchos de</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;los</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;genes</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;son</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;participe &nbsp;</span></div>
					<div class="stl_01" style="top: 35.7531em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">en la trasmisión de las dificultades de aprendizaje. &nbsp;</span></div>
					<div class="stl_01" style="top: 38.4697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.17em;">Los factores prenatales, perinatales y</span><span class="stl_13 stl_08" style="word-spacing:0.2em;">&nbsp;postnatales</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;tienen una carga</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;importante &nbsp;</span></div>
					<div class="stl_01" style="top: 40.2031em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.04em;">en los problemas del aprendizaje, ya que aporta en el desarroll<span class="stl_08">o de la inteligencia &nbsp;</span></span></div>
					<div class="stl_01" style="top: 41.9214em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.13em;">del bebe,</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;alimentación es</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;de suma</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;importancia</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;por las vitaminas,</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;proteínas, &nbsp;</span></div>
					<div class="stl_01" style="top: 43.6556em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.03em;">calcio, potas<span class="stl_08">io,</span></span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;hierro</span><span class="stl_13 stl_08" style="word-spacing:0.03em;">&nbsp;y</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;algunos otros</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;minerales</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;suma importancia,</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;antes</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 45.3722em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.28em;">nacimiento presentan diferentes características fisiológicas de la madre, que &nbsp;</span></div>
					<div class="stl_01" style="top: 47.1047em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.1em;">están influenciado<span class="stl_08">s</span></span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;que puede ser</span><span class="stl_13" style="word-spacing:0.11em;">&nbsp;dificultades</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;durante en</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;el embarazo</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;como; &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8222em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.42em;">infecciones, amenazas de aborto, consumos de sustancias psicoactivas o &nbsp;</span></div>
					<div class="stl_01" style="top: 50.5547em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">medicamentos prohibidos para el consumo (Martínez, 2009). &nbsp;</span></div>
					<div class="stl_01" style="top: 53.2739em; left:8.585em;"><span class="stl_11" style="font-weight:bold; word-spacing:1.07em;">2.3. Problemas</span><span class="stl_11" style="font-weight:bold; word-spacing:0.23em;">&nbsp;de aprendizaje un análisis desde los manuales</span><span class="stl_11" style="font-weight:bold; word-spacing:0.23em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 55.0072em; left:11.5875em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.07em;">clasificación (DSM V y CIE-10) &nbsp;</span></div>
					<div class="stl_01" style="top: 57.7239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.56em;">Los problemas del aprendizaje en general presentan dificultades en la &nbsp;</span></div>
					<div class="stl_01" style="top: 59.4572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.32em;">enseñanza, contextos sociales y autovaloración a consecuencia del fracaso &nbsp;</span></div>
					<div class="stl_01" style="top: 61.176em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">escolar que resulta ser una de las principales problemáticas de las Unidades &nbsp;</span></div>
					<div class="stl_01" style="top: 62.8926em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.21em;">Educativas. Para tomar</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;cuenta</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.25em;">&nbsp;importancia</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;que</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;tiene los</span><span class="stl_13 stl_08" style="word-spacing:0.22em;">&nbsp;problemas</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">19 &nbsp;</span></div>
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				<img 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alt="" class="stl_04" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 2.9132em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.11em;">Revista Científica</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;y Arbitrada</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;de Psicología NUNA</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;YACHAY.</span><span class="stl_07 stl_08" style="word-spacing:0.09em;">&nbsp;Vol.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;1,</span><span class="stl_07 stl_08" style="word-spacing:0.03em;">&nbsp;Núm.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;2 (jul</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;-</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;dic</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 3.6798em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">ISSN: 2697-3588. &nbsp;</span></div>
					<div class="stl_01" style="top: 4.5657em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:-0.02em;">Rendimiento de niños con problemas del aprendiz<span class="stl_10">aje en test de inteligencia y de exploración &nbsp;</span></span></div>
					<div class="stl_01" style="top: 5.3323em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:0.02em;">en la memoria de trabajo en Manta &nbsp;</span></div>
					<div class="stl_01" style="top: 7.3472em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.21em;">aprendizaje en los niños, deben ser examinados de una perspectiva social y &nbsp;</span></div>
					<div class="stl_01" style="top: 9.0806em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.16em;">pedagógica. Aunque no todos los problemas son de origen</span><span class="stl_13 stl_08" style="word-spacing:0.19em;">&nbsp;social,</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;pero</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;es</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 10.7972em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0em;">suma relevancia<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 13.5322em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.58em;">Sin embargo, en muchos casos los problemas del aprendizaje son a &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">consecuencia de enfermedades crónicas o neurobiológicas. &nbsp;</span></div>
					<div class="stl_01" style="top: 17.9822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">DSM-V (1995) en</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;el</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;DsmV</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;(Manual</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;Diagnóstico y</span><span class="stl_13" style="word-spacing:0.02em;">&nbsp;Estadístico</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;de los</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;Trastornos &nbsp;</span></div>
					<div class="stl_01" style="top: 19.6989em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.03em;">Mentales), refie<span class="stl_08">re</span></span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;que los</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;Trastornos</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;del</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;Aprendizaje se</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;deben de</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;evidenciar</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;al &nbsp;</span></div>
					<div class="stl_01" style="top: 21.4322em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.28em;">menos uno de los siguientes síntomas que persiste durante 6 meses y</span><span class="stl_13 stl_08" style="word-spacing:0.27em;">&nbsp;los &nbsp;</span></div>
					<div class="stl_01" style="top: 23.1506em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.02em;">síntomas son: Lectura de palabras imprecisa o lenta con esfuerzo, dificultad para &nbsp;</span></div>
					<div class="stl_01" style="top: 24.8839em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">comprender el significado de lo que se lee, dificultades Ortográficas, dificultades &nbsp;</span></div>
					<div class="stl_01" style="top: 26.6014em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.16em;">para la expresión escrita,</span><span class="stl_13 stl_10" style="word-spacing:0.09em;">&nbsp;dificultade<span class="stl_08">s</span></span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;para</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;dominar el sentido</span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;numérico,</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;datos &nbsp;</span></div>
					<div class="stl_01" style="top: 28.3347em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">numéricos o cálculo, dificultades para el razonamiento matemático. &nbsp;</span></div>
					<div class="stl_01" style="top: 31.0514em; left:8.585em;"><span class="stl_11" style="font-weight:bold; word-spacing:1.07em;">2.4. Trastornos</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;comúnmente</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;asociados</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;y</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;los</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;factores</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;de</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;riesgo</span><span class="stl_11" style="font-weight:bold; word-spacing:0.05em;">&nbsp;a</span><span class="stl_11" style="font-weight:bold; word-spacing:0em;">&nbsp;los &nbsp;</span></div>
					<div class="stl_01" style="top: 32.7864em; left:11.5875em;"><span class="stl_11" style="font-weight:bold; word-spacing:0em;">problemas de aprendizaje. &nbsp;</span></div>
					<div class="stl_01" style="top: 35.5031em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.02em;">Los trastorno<span class="stl_08">s</span></span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;del</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;aprendizaje</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;deben</span><span class="stl_13 stl_10" style="word-spacing:0.03em;">&nbsp;diferenciars<span class="stl_08">e</span></span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;de dificultades</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;que</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;presenta &nbsp;</span></div>
					<div class="stl_01" style="top: 37.2197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.21em;">el alumno en el salón de clases, como pueden ser las dificultades escolares &nbsp;</span></div>
					<div class="stl_01" style="top: 38.9531em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.14em;">debido a la falta de oportunidad como un niño que no asiste a clases</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;regular, &nbsp;</span></div>
					<div class="stl_01" style="top: 40.6697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">enseñanza deficiente por parte del maestro o factores culturales como de bajos &nbsp;</span></div>
					<div class="stl_01" style="top: 42.4056em; left:7.0854em;"><span class="stl_13 stl_10">recursos<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 45.1222em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.11em;">Una audición alterada puede causar</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;una</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;capacidad de aprendizaje lenta y</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;esto &nbsp;</span></div>
					<div class="stl_01" style="top: 46.8547em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.13em;">no quiere decir</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;que presente un problema de aprendizaje,</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;se</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;debe realizar</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;las &nbsp;</span></div>
					<div class="stl_01" style="top: 48.5722em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.27em;">debidas pruebas audiometrías o de</span><span class="stl_13 stl_08" style="word-spacing:0.26em;">&nbsp;agudeza visual para descartar</span><span class="stl_13 stl_08" style="word-spacing:0.28em;">&nbsp;cualquier &nbsp;</span></div>
					<div class="stl_01" style="top: 50.3056em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">deficiencia (Fernández &amp; Villalba, 2000). &nbsp;</span></div>
					<div class="stl_01" style="top: 53.0239em; left:8.585em;"><span class="stl_11 stl_10" style="font-weight:bold; word-spacing:1.07em;">2.5. Problema<span class="stl_08">s</span></span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.03em;">&nbsp;del</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.11em;">&nbsp;aprendizaje</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.02em;">&nbsp;y su</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.06em;">&nbsp;ámbito</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.07em;">&nbsp;escolar &nbsp;</span></div>
					<div class="stl_01" style="top: 55.7572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">Los problemas del aprendizaje constituyen un severo y frecuente problema para &nbsp;</span></div>
					<div class="stl_01" style="top: 57.4739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.23em;">muchos educadores y padres, cuyos niños no logran un rendimiento escolar &nbsp;</span></div>
					<div class="stl_01" style="top: 59.2072em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">acorde con sus</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;expectativas o</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;a</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;nivel</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;los</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;propios esfuerzos que</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;hacen</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;para &nbsp;</span></div>
					<div class="stl_01" style="top: 60.926em; left:7.0854em;"><span class="stl_13 stl_10">aprende<span class="stl_08">r. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">20 &nbsp;</span></div>
				</div>
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		</div>
		<div class="stl_02">
			<div class="stl_03">
				<img 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alt="" class="stl_19" />
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				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0179em; left:7.0854em;"><span class="stl_20 stl_08" style="font-style:italic; word-spacing:0em;">Moreira-Ortega &amp; Nieto-Romero (2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 5.8639em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.13em;">Una característica de nuestro sistema</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;escolar</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;es</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;que</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;tiene grandes</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;desniveles &nbsp;</span></div>
					<div class="stl_01" style="top: 7.5972em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.02em;">en el rendimiento de sus alumnos. Se observan grupos de excelente rendimiento &nbsp;</span></div>
					<div class="stl_01" style="top: 9.3131em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.18em;">de sus alumnos, con alto nivel de competencia personal para seguir</span><span class="stl_13 stl_08" style="word-spacing:0.2em;">&nbsp;estudios &nbsp;</span></div>
					<div class="stl_01" style="top: 11.0464em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.11em;">superiores y otros grupos,</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;más numerosos, que</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;presentan severas</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;deficiencias &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7639em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.21em;">en sus logros escolares. Estas diferencias aparecen claramente sesgadas</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;en &nbsp;</span></div>
					<div class="stl_01" style="top: 14.4989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">favor de los niños de niveles socioeconómicos y culturales más desarrollados, lo &nbsp;</span></div>
					<div class="stl_01" style="top: 16.2156em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">que muestra que las severas desigualdades económicas de la población inciden &nbsp;</span></div>
					<div class="stl_01" style="top: 17.9489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.11em;">en el rendimiento escolar</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;los</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;alumnos, reforzando</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;probablemente un</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;círculo &nbsp;</span></div>
					<div class="stl_01" style="top: 19.6656em; left:7.0854em;"><span class="stl_14 stl_08" style="word-spacing:0.09em;">vicioso de “pobreza</span><span class="stl_13" style="word-spacing:0em;">-bajo nivel educacional-</span><span class="stl_14" style="word-spacing:0em;">mayor pobreza”. &nbsp;</span></div>
					<div class="stl_01" style="top: 22.3989em; left:8.585em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:1.12em;">2.6. La</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.38em;">&nbsp;memoria de trabajo y su relación con los problemas</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.35em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 24.1181em; left:11.5875em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.08em;">aprendizaje en el ámbito escolar &nbsp;</span></div>
					<div class="stl_01" style="top: 26.8514em; left:7.0854em;"><span class="stl_14">“</span></div>
					<div class="stl_01" style="top: 26.8514em; left:7.4188em;"><span class="stl_14" style="word-spacing:0.02em;">L</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">os problemas de aprendizaje son dificultades que se manifiestan en el ámbito &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5681em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.32em;">escolar e interfieren de manera importante en las actividades que implican &nbsp;</span></div>
					<div class="stl_01" style="top: 30.3014em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.06em;">habilidades p<span class="stl_08">ara</span></span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;el rendimiento académico,</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;tales como</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;la lectura,</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;escritura</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;y &nbsp;</span></div>
					<div class="stl_01" style="top: 32.0197em; left:7.0854em;"><span class="stl_14 stl_08" style="word-spacing:0.09em;">el cálculo” (Rosselli</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">, Ardilla &amp; Matute, 2007). La prevalencia de tales dificultades &nbsp;</span></div>
					<div class="stl_01" style="top: 33.7531em; left:7.0854em;"><span class="stl_14 stl_08" style="word-spacing:0.6em;">se ha estimado en 5% de la población escolar (Lagae, 2008). “Las &nbsp;</span></div>
					<div class="stl_01" style="top: 35.4697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.18em;">predisposiciones médicas; los factores emocionales, familiares y educativos, y &nbsp;</span></div>
					<div class="stl_01" style="top: 37.2031em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.23em;">las nuevas adicciones infantiles son</span><span class="stl_13 stl_08" style="word-spacing:0.21em;">&nbsp;condiciones que pueden asociarse a</span><span class="stl_13 stl_08" style="word-spacing:0.19em;">&nbsp;las &nbsp;</span></div>
					<div class="stl_01" style="top: 38.9197em; left:7.0854em;"><span class="stl_14 stl_08" style="word-spacing:0.08em;">causas de</span><span class="stl_14 stl_08" style="word-spacing:0.04em;">&nbsp;estas</span><span class="stl_14 stl_10" style="word-spacing:0.01em;">&nbsp;dificultades<span class="stl_08">”</span></span><span class="stl_14 stl_08" style="word-spacing:0.03em;">&nbsp;(M</span><span class="stl_13" style="word-spacing:0.01em;">álaga,</span><span class="stl_13 stl_08" style="word-spacing:0.03em;">&nbsp;</span><span class="stl_21" style="font-style:italic; word-spacing:0.03em;">et</span><span class="stl_21 stl_08" style="font-style:italic; word-spacing:0.04em;">&nbsp;al.</span><span class="stl_13" style="word-spacing:0.01em;">,</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;2005). &nbsp;</span></div>
					<div class="stl_01" style="top: 42.5047em; left:8.585em;"><span class="stl_11" style="font-weight:bold; word-spacing:0.4em;">3. RESULTADOS</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.02em;">&nbsp;Y</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.09em;">&nbsp;DISCUSIÓN &nbsp;</span></div>
					<div class="stl_01" style="top: 45.2213em; left:8.585em;"><span class="stl_22">•</span></div>
					<div class="stl_01" style="top: 45.3214em; left:10.0875em;"><span class="stl_11" style="font-weight:bold; word-spacing:0.24em;">Análisis de los test de inteligencia y memoria de trabajo de los &nbsp;</span></div>
					<div class="stl_01" style="top: 47.0214em; left:10.0875em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.46em;">problemas de aprendizaje con mayor incidencia dentro de las &nbsp;</span></div>
					<div class="stl_01" style="top: 48.7556em; left:10.0875em;"><span class="stl_23 stl_08" style="font-weight:bold; word-spacing:0.07em;">Unidades Educativas “José Peralta”, “Israel” y “4 de Noviembre”. &nbsp;</span></div>
					<div class="stl_01" style="top: 51.4739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.02em;">La distribución por sexo, edad, grado escolar, y unidad educativa de procedencia &nbsp;</span></div>
					<div class="stl_01" style="top: 53.2072em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.24em;">del grupo experimental y del grupo control fue similar. En ambos grupos, el &nbsp;</span></div>
					<div class="stl_01" style="top: 54.9239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">70.6% fue de sexo masculino y</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;el 29.4% de sexo femenino.</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;La</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;edad</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;promedio &nbsp;</span></div>
					<div class="stl_01" style="top: 56.6572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">registrada fue de 9.57 años, con una desviación estándar de 1.501, en un rango &nbsp;</span></div>
					<div class="stl_01" style="top: 58.3739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">de 7 a 13 años.</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;El</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;33.3% de los</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;participantes fueron</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;de 4to grado,</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;el</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;19.6%</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 60.1089em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">5to grado, el 17.6% de 6to grado, y el 29.4% de 7mo grado. El 54.9% fueron de &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">21 &nbsp;</span></div>
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			<div class="stl_03">
				<img 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qlKXBpei+dP3Yyv7e+Mu9/vi3tPjcRjF6fjhavzRc/FBzdW48zQclyeqMT16Y3oncu7gqegsFqPuRQYFirNdN1GLG3kYn47VlMxv1JNj6mwX9vcLVp+/t0tH7O8sRXLtd1Yqu6ke9qOudSmSs0UDhoxkkLS0OJmCgvVFCaqcXW8XOyvcX5gKc71TherU42VduJa+g5Huyfjg+6ZFEQW48zgUrSOrRW9I8Mp/Eyl4LOUrpN7dzbS75TnZwgZAABw217AyFKNXBTLjbxE7eZ2rKVCfaZUj4Glaiq8V+PC4Fwcbh+KE9fHonN8LWZWa7Fc3S3mX4xVtuNQ53Tcf7A9vvhOe3zl3c548MhAPHxyOJ5pmYpXOxfjQO9KnBpciatjleiZycvD1mJ0ZTNmyilQpJCSN72rVLdivdaMymaj2OSv2twudhMvHpu5oL9V1G82v6s1dotldaspGG00brVKfSvK6XuspjCwnM67mK4xnwLMbApN4+m6g4vV6F/YjM6pcrSNpvsaWYqOFDRG1poxuJKX0i3H2YHFOJ8CUcvoWvp7PW7OlWJiaSMFoUaspnNWNreK+/ro3IzvF0IGAAB3xIcBIz2k+r3Y0bra2EnFeTPmylsxlALG9elyXBheiCMdI3GhbypmNm6tMlWubsdiCiIjpe149eJg/PXrF+Kv9nfHX70/FPceG4lnz43HS1dnY1/XQhwdWI2LY2tFQT+4sB4Ty5WYLVdTuNiMUgoVG8Xk8mZspTDRbG5Fc2s7tnJLqWc73Vye95Afd/J8kXSvxfOi9yDPidgpjs89MXmjwO304t5n640cAvK8kluhYz2HjnTN3BZSm06BY2y1EX1zuXdjPTrGV6J7fCG1pZgo70R3eq11cCkuj5aifaoafSkcjS2ke19LAWu9UWzSJ2QAAMBH5IyR6+Lcg5HnFlS3dqOUCv7FjXqMrzaja6ZSbLD3Qc9kHL4+HMOrm8WwpJVUYE+mEJKXpH3kwJX46zda4vP7u+KLR4bi7rPT8fSFmXj96lyx8tTp4ZVozxO058vFTt1zpXqsVmup0N+ISnpsbm0VQSHfx07ekKMIC1tFwZ5bLt6/u21vbxdtT37eaDSK49MJYme7mZ7fOmZxcSmqtc2opu+1mUJHDijVdN3NlKjyJO48xGomfZebC5sxsFCL7rGF6J9aiYHptZhYa0RPns8xspxCyEYMpu8wvrj+YcjY68lo5nCTrpXv7fslaAgZAADcEUXIyL0BqeXN9srN7VhKAWN6rRo352txeXQ1Tg4ux1tXhuL0zdlYypvxVapF0Hj6dF/8xcvn4s/faIu/eKc7vnx4MB48NRrPt0zGvuvzcbx/JS6NlqJzthTDK+sxlZeATYV5Hoa1nor+rRQC6s3Gh6FhJ7fcnXK7Rt8LFHth46NtL2Dk53uPzWazCCc7O6mlkJHDRrlcjk9/+g/j+IlTUUsho57On3tD8rE721tRr29GeaMaC5XNWKjuxvWRxRheasTQ7Hr0TyzG5GIlZvLQqtly9E1XYnRhPSZTUJov14UMAAD4u3w0ZGw0d2O1vh1zlVqMLpWjc6oS54dW4kDHdLx9bTRuLDdjvrYdtVoKIFOL8afvdscfv9sbf3JgKP7mxEw8eGY6vpUCxvsdU3G2fymujFeiZ24jRlarMVdNRXmtEeX6blQaEZupyK83N4uQcfHixdjY2LhdGOdwkR7z89Ty0Kg8FGrv7799/dbwqXqjeeu19Hc+9plnnovV1eV8RPFabotLK7G4vBpDY5PRNzgS5y62RCPv/7FZjZ1GNWrV9Whs7cZSurGnX3kvBaLt6BlbjaNnr8bE9EosrGzE7Go9xhc2ioCRNyLMczJWNvLcESEDAAC+w63VpG7NZchzMVaqWzFVqkf/QjmFhGqxEd7Ja0NxY3Iplus7MVNpxlxtN16/2Bd/9E53/PnBm/Hl42Px4NmJ+GbrZBzsnIkLg4vRObEWA3n/ibV6LG6kcJGK8Y1U2OfAUISDer0oypeXl+Ohhx6KtbW1ojjPr+8Ne8rvLywsRl9fX1E052CxV8DnYv7UqdNx9z33RHd3TzqmP4aGh+NLX/pyXLlyJQYGbkZHR0fRVldXb302fW5iair++gt/Ez09PSnYrBc9HtXqRnFPK2vlOHL6Qqw1tmN6eSPOX+mM5VI1hYxKrK43Y3Z5PebXqrFY3kwBYyvKta3iN9ts5iB0K6h9PxEyAAC4I4pejBQy8qZ7eeL1YiXPxajFjdlyXBypxOnOiWKi82plMxXepZht7MbZsUp88Y2L8VcHeuMrRwbj4dMj8a3WsdjfOV0sTds+WY7BFDAmV/LwqLwCUw4wec7EVmxvpQCxk+dgbMfm5mZcu3btO0JFHsa01/Jro6Ojt4Y25e6NW4Vz0ebm5uLtt9+OkydPFu/nz+bz5Mf8fn4tn38qhYocZPY+n9/PQSa32dnZ+MY3vvHh6xMTEymETBc9Ewsrpdh/6EicPHshLlxui5ar14rvsLxRS0EsT1bPq19t3VrpKrU8lUTIAACA5KMhY73aiPlSLUaXN6Jnei1aBxaiZ3wlljZ2YmKxHHObu8WeEfcfaIu7D/fG148NxENnR+L5y1PxdtdcnBpajfbpSrEs7HQp73OxFaX6rbkeeVJ5MZk7BYzYvRUEhoeHi6FSe8Ehy8fkgLAn9zjkQJDtBYgcPAYHB4u/8/ODBw8Wzz96TG55CNbRo0djYWEhJicnPzxmT/57L+DkMPKf//N/jrHxiShX65FyQ2xsNlLgyEvnpnBRWi9CRiUFsRwu8hK5OYwU3+t2y/uLfD9J30vIAADge++jIWOj1oyF8maMrVTjxsxa3BiZi7m1RqzUdmN2fTfO9s/GwwevxsMnh+Le40Px1PmxeLFtOvZ3LxYBo22qUqzQNLGWV6fajtLm9q0dsW8PJfpwvkIKGTlI9Pb2xs2bN+Pq1avx+c9/vhjalHsTKpVKETY6Ozvj13/914vnueVQ0N/fX3wuy3/n3oj777//1nmTfI2WlpY4duxYcWwOEdVqNc6fP1+8vxdC9no28mPu8cjnf/7552N5eSUFhnR/t4d15XketRQ2Gun3KZXXU2BK4SK9X09fKLf8vW59t1vt+4mQAQDAHfHdPRl5uFTuyeifK8f0YjnWqruxmFreyfutSwPxrQuj8cTZFC6ur8Sb7VNxoGcuzgwux/WZ9Jn5akyupnOsp4I8b6q32YxqY+vDydkflUNGHqp05MiRYgWovZ6JPH8i9zrkeRiHDh0qeiJyEMhBoa2tLV566aV44okniqCQA8T09HRxbA4mWX7tC1/4QoyPjxd/5+NyL0U+714QyY+lUilOnDjx4Wv5Gvm4fL4cLPZaDhd7QSK3lJk+bPnv9PC3vuOPOy99NyEDAIDvvWLidy6eb/dkLK03ijkZg4sbMbdSjflSI7rHV+LYtbE4eG0q3rg6Efe+fSk+uLkWx3pn4/xwChiTpRharMZU3kNjI4WL+m7UUsDIPQE5JHx0+NOePNE7B4Jc3O8V+qdOnYr77ruvCAD59dy7cOPGjeIxnycPf8pDrFpbW4sej5mZmTh37lxxrhxWckjJQSQfl8+Z/67VavH0008X58jB44MPPijuJ7//7rvvFo97Ld9PnjSe7fWc5Nfzvey1ZvrBctu+3Qr59vfa95F070IGAADfe7kwTnV0Kqp3olbfjtXadkxVmjG6lpdsrUT/5HJ0jq/GxcHlONY9G6f6F+KVU9fi+YPn4lzfVAwu5w3s1mNqpRYrlUas13LPxa0dt/P8i6HBmx/Oqfio3FuRh0mtr68XhXwu6HPxn4NDHgKVA0fu3ci9Ga+99lrxfpbPlYv93OuwFxjycKf8mc985jNF+NgLDdnS0lLcddddxd9dXV3x+OOPF5/NISIHmoGBgSJYdHd3F0OqPvWpTxXzPPZCxd659lp65cOW/y6CxUfb95F0f0IGAADfe7kwzrVyHjJVb+5Eub4T89XtmKxsxexaI64Nzsafff2pONkzFdenq9E2uhQ9U0vRO70UH7R0xLmuwZhLx+YejEoKKI3Gbmw1U2hoNGJ7qx7zczOxurJ0u+y9JdfiuYDPgSHPychFfQ4RufAvCvck90CsrKwUoeHs2bNFiMg9DXs9DHu9EXstv/7YY48VvRivvPJK8VreCyM/5rCSezv2gkPuDTl2/FgxhCqfJ58v7zieA89zzz1XrHiV7203j5e6dTsfyn9+x0t7L/z/vHHnpe8uZAAA8L2Xi+5cZM/PzxdFfK22GevVzSinNltuxtBcOb744NPRObYQw4sbMbZci6H5ckwsbcTc2nr0Do3HlWvd0d5xI8qVzRgfn436Zl6C9lYYyHMlctsLAreL3w8L/txyb0Oe5J2Xms2f+eh7WX4tB4XcA5Ff2y5aCjKp5RyQ388F/vGjKTgsr8Trb+yL9mtdMTU9G8sraymoTBXDqvL1i7a7EyvlUmylD+/Nucib6U3PzMfaajk2yhvR3dEdtY3N2E3haycdkK+VdwzP/Sn5rnL7aLbYa/kb5vZ3HfO9JmQAAHBH5GCR5aFEea5D/j/+uRchT9Yu1VPhvVqLSx39MVduxHxqc6V68XylthUrlWqxjOvw+FT88Z/+eQwMjEbb1Y7o7xuK69e7ih6F3LOQewZyj0G21wORfTRE5IndX/ziF+PNN98shi9dunSpCBY5fOS5FPnY3OORn+eP72ztFj0NxbSI9Pduqv4PH3q/eJ5DQx6yNTY+GW3t1+ODI8fiq1/9eiymMFMEqcatJWobHwkZebO+fO+5RyeHmHIKRt09PbGe7j//nXcm3youlC+eP/Df2YqLpPY9JGQAAHBH5II/F/n5MYeLvFLTyMhIETKqza2YnFuOnpsjUalvx9pGCheVzdhMtfLiWqXYhK6WjskF++jYVExOzRS9GFupwF+vrMfhw4eL1ZryXIlc3O9d6/Lly8VQqBwc8mu5dyHPxcg9Gnmext6xefjS66+/XixJu3dsXub2uWefi+3GduykgJO7C/KO5Y103SOHjxWho1qrRz2ds5E+s1HPq1w1Ymp+qdhQb3ZxJdZT0Clv1qOavmO+/1z/r62V0rXbYysPG9vZimb67PpmLa5evxbziwtF0Z6HVBUXzBf572h/O4sj/f09lH4vIQMAgO+9vcL/o70KeehULubXSpVYWlmLkbGJaGxtRz0V5JuNrVhZK8drb7wVvQOD0UiFd+4N2EyF/MULLSlg5A339gryKIZAvfXWW8X58i7dea5D3qU7h4rcc5J37c7Xy8fkcHH9+vXiM3mTvjxfI0/MzitM5ZWg7r777mJzvpe+/WIRMiIPZarvxHZzt+jJ2P/OoeLaGzkQ1RopGG3F0vpmLKZgNF+pxeRyOU62tEXv+FQsVesxX9qI1fT+7OJq/NXn/iYOHTwSGxu1dI6daG6lsJR+i0Z6fHvf27GevnMeK5XiWDRSWPj72tbt1rzd6qlt3m75/e8lIQMAgDvidj36oRwysjzMKRf4eTWmPNwpT5LOYSCvCrV///7i/emZuXjq6Wfj6WeeKz53/70PxNXWq0UxvtVIJXYq1vNciPyYe0lOnz5dDHfKKznl13KvSZ5oncNG7s3Ir+X3Pv3pTxe9GDmQ5JY/m4dx5V6RvJLU+++/n0JGOn5rp+jFyCFjY2M7Xn19f6zXdmNhvRGzlUZMlmrFxoKDi+txc6kavQvr0TWzFocuXY8LPYMxurQeE6nlvUGOn7kUA8OTUV2vx24KLvWNehGoNlOAqqbnxWSMdJ2dItyk53nU1O3r76ZAlZ/fGr6VgkR6r2j5vRTi8vvFY37ve0jIAADgjrhdj37ooz0bufD/8pe/XOxRkQNG7mHIe1jkIJDt7O4UvRPFxnepqO68dj0V23kY01bx91NPPVUMf8rnymEhnyPPsch/5+vk1/Lci73hUfkxb8yXezn27iPLj/le8vv5M3n4VFHQp2s0mnlI1E6s1XZipbpdTEgfTsGiP4WK7tlKXJsqR+v4WlwcW4tzI2txdnglLk+U4ul3Tkb7xFrcXKzGzZlSjC9uFHuClNe3o7Z+a6WstRQcllJAWE/3UN7ajc10O7mnJPKKvHutllqebpKe726me8pfPc/8zq/dfr14rN5+/B4SMgAAuCNu16OFvaI+F/g5COSiPvci5KCwt9Rrfj2v8pQDR5aL/uL4FCw6269FpJCxvdmIa23tRYDIPRI5IGS5J+IP//APi3Pl8+aN83LPRJaPyeffW40qP9+7Zn7M182fyb0YS+naeRhTPQWAjeZ2zJVSQMjL7q7VYySFjGvTpWgZX42zgwtxrH8uDnbPxjuds7Gvay7e7pqP11tH4uTAanzQNR2nbkwXu5n3zVZjdGEzxhc2YrbciJFyLTpWS9G/vRWDKTFdW1uL3spG9JYr0b26GovpnjvTffSne+1LwWgq3WNPCmD9zUZ019bj2vJSOrYceTZH/+JKCisRt77p946QAQDAHXG7Hv1QMWwph4lUwOd9JrbSY/u1jtisN4oJ0s3cU7GbCtjbx2fbKWDUN+tx6L0DMTs5FedPn4nNjWpxrr3wkFuW/84hJW+2l4dcZfm9/HoOK3loVg4jWzt59kO6Xiry88pPeY5EHrL1ta99LSrVjajkv9M1y43tWNhoRsfIbNyYLUXH1GqcGZiPo73z8e716Xj16mS80DIez1yciKcvTsWzLTPxzcuT8a3LE7EvvX+ifyXO9i9E50Q5+qc3YmS5HjON3Tg1PB73nT4R91w8EwcXZ+NLp47GgenJeOxaS/zl8ffi3O52fOXMkXitNBV/fuK9ePTm9XhhejC+0nk+vnj5RPy3cwfTZ0/H4fXl+L3XvxXvr8xFEcvSl8qdIR8OnMpf8vaPmV8rnqZ/5cfiF7v9fn6eW/H+bXvHfPS1jxIyAAC4I3JhX7SdPGF7K1WtuTViN7Xce5ADQJ6M/Wu/9muxsloqCtqtdHy5cisg7A1hysfl8+RehzzkKb+e5ddzD0QOEfn1fK7f//3fj1dffeXDHop8zr3gslHdLFaFqqeKO7c8RGkzBZu8ClReMaq0Xolyelxq7sRCdSvmVusxsVCN3sn1aB0ppdCwHB/0rcY3zw/HM+dG49Ez43H3kaH4ygfDRfvqkeF46GIKC5cm4/nLU/F6Chsnehaia3w9BmaqMThfjdHSVnQsrccfffBefO7S6Wjb3Yk/Pn803p6bjr56M06uLcYjN67GoasdcbJRjUfaWuPd9Nqj3dfi5eG+uNGox5duXIzhzUa81t8Xnzt/Ih5ouRi13JWRklqeEJ4nghdjr+rpC6aglP+ppLaVx1RtN6OeHjfzjhvpt8hJIn+0mn6hFPFuvVYcmc+Tn/3dQUPIAADgjsjBYC9MbKfifSe1Rh4ClYrhHB5yOMg9C3n/imKYUyqcn332G7G6VirmZ+QwsdfyuXKQyCtB5UndeThUnj/xyU9+spjHkedk5HPk44rloFLb2moWn83XqefJ3OmtvLRsNc+1SMV3XiEqt3KtEaUUQHKbL9diutyM8ZVaDM5uROdYJc7fXIv3u5fijfaZeOzMRDx+diIePtITTx/rilfO98dLZ7rjpZMd8fLJznj5eEe8d3EwzvYuRPtEOVqG5qNtfD6651ajc245Jta34vjQWHzh4vG4u+1CvDjUF39x+nA839MRB89fjjwj5S/PH4rFtc1oWVmOr5w+Eg9euxRvdnTGG12XY2BtKf7q7LsxWF+PLx/eFwd3SvEH770c48truWsmtlO4yCEj/5N+jBQcdmMjtUr6ezcHj5zz0jWKmJYTRHqSY0VxfA4Y6bfKYTD9l7sVOnLCyAd8FyEDAIA74sOAkVpv7824fKU9Lre1x6HDR4ogkedUzM8vFJOxcxDIx+VhTsvLS8W+Fl/4wheKZWjzcTlA5PezfGyWg0qe05F7M7L8eg4Zu9u5FyOdb+tWj0meY9Hc2o31WjMqm1uxmoLFcgoWi+t5E8BaapsxtbKeWiXGljeKHoeuqY24PFqJkzdL8XbnUnzrymw8fm407jk6GE+eHY0r882YTpddycvupvMuVxupbcfaWu4RiVha342pFFZaBifi/PB0XJldjuHlalQW6zGVAkRPsxHT6Z4nGztFr8TIxmbUN3dvzbPYTZV/M507fZeZ9Pfsdno9XWNlJ5X99Z0Y3KrGSgoC09uNuFAvxYXKYmzkIJAnf6fHdHjRct7Kj/XUKvmt9JiDRf61ir6i/DPmyeP59eKDqW2llv+7FTEjPc8zzXMP1HcRMgAAuCPy5nONVLTWm9tR2qjHwmolllJRPza9EFc6umNtoxaTc4sxMTUba6VSChG3JoTvpKI279KdeyfyClN5c728r8UzzzxT7HFRBInbLR+/Fz727OThWClo7KaiPM/3qDa2Y72+HSsbzVispOI+Ff8TqdAfyUvQLqzHzcWN6J4uRc9sOa6PrUbbSDnODZbi/d5SvNG5Gs9enouHzozH14/2x/Mne2IgVeyTle0UJOqxsl6NhVI15tLzuVTpL6agsVDdjaF0zmtji3H2xnhcGV2J9pmNdL1G+p7NGEuh51JpOa7OzkXv2lqMb1Tj6upy3Cyna6/MR+fqUvRMz0V7Ouby4nwspd+wY6McZ8srcSOFsjOllbi0thKXV1fj82c+iOMplLWtrEVH+mxXaSm6b7fFFB4GS6spNC1Eb3qc2dyMxRSuutZWo3t1pQgfuVsjR4g8NKqWf8/0mBerKqVWTm9u5XeLJa2+k5ABAMAdkYco5V2x83CklRQylja2Yn69GeMLlTh8trVYaemDM61x5vK1WKnUolzdjGq9GfXbQ5xyePhomMgBY2ho6HaZ+532jss9F3mY1Fbz1uZ+5dpWLOe9LdK1JpZrMVTsaVGNzlT0txVL0JbiwmgpzgytxMmBlTjetxTvdy3EWx1L8c2ri/H4pbm468RwfPVwX3z1YFf0Ts6nwJLCQvpOk2u1OHK1Nw5eGYgPumfjaN9iHOodL9r73eNxom8mWofXontqM4WZ3Rgv78RE+j1eHu2Nr109FYfHR+IrRw7Ewb7e+Mzxt+PVib74dOuBeHyqK14c6om/OXck/uvpd+K+jpb45tJE/Kf2Y/E3J47HX149F1+82RFfvXAh/t2Bt+Ld5eX47QP74omVwfhs29H466vH46s3zse3Zm7Gg21n49Bgf9x19L14f3ggulOw+6PXX4m7z58qJotXU7AbKS3G0aHuaJmfjv7NWpyZn40j0yNxcW4sVreqsZN7Vr6LkAEAwB2Ri/w8RGkt92LkHoS1RoyvbMbw4kZcH1uJvrmN9LwWY8vVmFnLu2fXY63aTEV8Cgibmx8OkcrhIT/uDZMqJnTfDhV7bW9oVj4mb3K30diJ1WoKNem6Y+maNxc2o3N6Pa5OluPsyFoRKD64sRjvdS/EOylUvHF9Pl5um4uXLk/HCxcn4rELU3H3mcn48vHR+OL7ffH511rixUsTUamUYmO9FHPrW/HO5eH4+r7WuPu9jnj0WH88d2YwXmkfiXe6p+PIzYW4OFqOjqk84TsFkpXc8xExV96O+8+ciHPrq8VQqf7d7ZhL9/unx96Lwe2t+OOL78eDfW2x/+bNGNqN+P3Wo3F3e2u8OjkeXxnuiJbV9XimozPeSvdxaGI2fvfddyLHrj858F483n8tPlidj/emxuKFwZ544OKpaK2WYnl7t7jOtZ2teHdsIr54pSV+7+D+GEnnL6XfbiCFjIcvHI+TpeV4+HJLfKO/L7452Buv3+iIxa16bO8IGQAAfJ/IvRg5YCyWN2N6dTPGUxtcqMaNmfVom6hE1+xmXJ8oRW8KG0ML6zGRwsZcuREr6/Vibkaea/HRuRjZR0PFXst/52PysTmclDe3YiUFjJlS3tuiFt1Tlbg6VoozA8txtHcxhYr5YhL3t1sn4hsXx+PpC3ky92Q8dGo8Hjw5EvccvRlfOjoUnz08EJ/ZfyM++8aVePjgteiY24qNVNyvb9bj8lQtvp7Cx5eOTsYD5+bjG5em46226figazHODZVTmKlGz1wKGEsbMZGHU1VrUarvRLkZcf/F8/HOzEQspe/z+tBgXJtcjr9sPxtdKWT82cXjcbSyFufT8Ydm5+LPu1riePod/tuJI/HwzavFXIo3Wi/HofWVmEjP/+jAvrgZu/HnR96La/XNGNvZjRPD4/HiQG883N4S785OxHxxnf44ND8fd504HS+urMSXO9rj6Oh4sRngxGYpHm67EJfT83svt8WTAyPxjcHhODI9lUJInpdRTNr4DkIGAAB3RLlZT8V+LeZK6yk81GN6JQWNxc0YmKlERyr82ybKxXyFtom16JwsRf9cJQWNdOzaeqxVKrFe24zN5lY08lyNVOs2UrHbSEV0XuY272+R2/Z23udiNzZTqzS2Y6XWiJnKboyuNKNvrhbX0jUujazF8Rvz8d71qXi9ZTDevjwSr14cjKeP98ajR3vjgRQq7j7UG18/eCO+dLAv/vLAYPz52z3xF29diy+8cSGeO9oeHRMrtyZ4b27HRHUnXrk0EvceHYhHzs/Ft9qX472exTg7tBxXxtJ3mV6PgaVqChf1mNmoxeJmLdaatajsNGNuayvaG5vx3NVr8Y3zrfFC17XoTb/RXedPxKt93XH32WPxVMv5uK/9Qjx67kz8+eXj8e7yXLw63B/7xrqjtL4ZL5w5Gk/2Xoz+9VJ8+cx78czNK/HQB/vj+shUrKbf542eznjhSksMpN/v6bZL8cSZk/FSd1u8PzEYXz56IC7X1uP1a+0pVH0QEzuNaFkcj69fORbPdrfHsdmFeKKjM+4e6oin2i/FeqNRhLdiSaqcN9I/zd28UteOkAEAwPdeKYWM5VotZsvrMb5UjtH5FCKW6iloNGJwsRqDq824MDgfZwcW49LwclxPYaN/rhQjC6sxu1KKpfVUnG82o1TfikpedjYFilTfR21nO+rbWylc7EQ9pY/12las1bZjfqMZk+XNGFnajN6p9bg6Wo7TN1fjYOd8vNU2E988NxBvtgzHzem1GEkhpGO6Fqfy7twpIOxvn463Wkfj1dapePHKXLxyeTKO3FiIjplqTK83U8CoRykFhpl6xJHeuXjm5I34xoUUVtrn4v3epTg/tBLXp9bixkIphldrMb2xFYvVRqzWG1FuNqK21Yj61mZspHZ6ZCzenJ2Ob0yOxNvz43F5fTUWUzjIy+qu727HanM7plIhX0vfrbW8HK0Lc1Gv70QpL827FVFKhf9yqvrzRO3pFBIm04vVFF5qjRQA0iGtzVK8NN4THauLMZ9CwVzeGyOdP+9iPred9x1Jpyk1YiFdY3M3opqC3PLWraV909sxl671zcHuYgL6dgpVRb5Iv/tWOkd6iO10H0IGAAB3RCVVvCubjZirbMbwQiV6plbj2uhSXOqfifaR+Rgpbce5m7Nxsn8+tYU4N7Qal8fXUrFeiqHcq7FSK4ZPLVZSkZ8K9rUUJop9Lep5N+56rKcAUtloxEo6/3y5HmOr1RhYLMfNqYVoG0rn7VuI/R0L8WLrbDx3ZjSePzMY1+aasbS8HCtrlWIOyPzGTsys78R0ZTsm1xoxtbIRk8vlmFnbKO57Ib0/t7Edy81IwaQWx7sm46UzN+LFC4PxTsd8HL25FpfG16NnplzMNZlc24zZdPxqKtbL9RSKtlJxn3tfUmumMFDZqseh3v749f1vxddvdMSjnVfi0++9Hken56Ocqvm8slNeVXYhBYi81NOFqclon5go1pwtFnnKVX5qO+l8KWcVxX96WgyjyhO5c4C4XlqNz7Yfi4c6LhSr0hZL297+bF41qphike8vv5zfT5/ZTgGlnlo+9sS1G/FSd0eUt/IQtN3iXvKQq9XUqsUN5CFrQgYAAHdANRWoKykYzJWbMbS8GZ2zlbg8WYqzQwtxJYWAscpOXByYjwPto3GwcyYO31iKo4OlOD1cjraxteiZrsbN+c0YWayl4r8Ws6up6E9F/HypGvOVjRQsqum1akyk4n54YSO6Z0pxdXwxLgxMx5EUBt5on4rnLk7GkydH44XTg9E2uRl905ViOd1KKqinV2sxX91NIWI30iViObXV3PuwXk2Bph6LKcDkvS16ZtbjbP9cvNMyEG+c748D1ybjSM9CnB4sx5XJavTN12I8hZP5Ui2FoZ3b4SIiZaBIdXoRBHJtXk2Vfim14UYzfvPQu3G0vBZj6a2/bD8f912/HsfKK3HvlXPx8OXz8Wh/e/RsbMQjN9vj7cWxWEnHda5X4pmetnig70o83XUluiqVmEq54LWBG3HX9fPxQs+1GF2vRcpL8VTvtbi/p7W47ni9Ed/quR5PXL4Q354aiMl0rkr63KnNcjzbcTWe7WyL5we64uu9rfHC8I344pXT8fzcQAotu9Gf7vG+KyfiqxePxuGJwSKY5I0Vd7eFDLjTvqRpmqZp/w9qP5/a/y25yF6r7aZAsB3DK43onN+IlqlynBqYiwt9UzFSaqbgsZ5CxljsuzqWQsF0vNO7Fu/1luJ470qcS0V8y2glrk2uR/dkJfpmKjE4tx4DC5W4ubieAkg1+ufyxO71aBsvF3MijvbNx5sdc/Fi23w81zobDx+7GS+dH4ue2RR0plZjtbwdPYu7sf/qaDy473w89X57vHCiJ1450xtvnL0R+y71x77WoXirZbBor19MwaJ1ON5uG4/3OqbjxI3FODuwEq3j68VQqsHFRkym8LNc2YxKrVEMWUoZ4lYvQyr2U53+ty3vO1GrxfTObvzr99+Me/q647Wu7vj9996IA72j8cdvvhHPzo3G2+Xl+J0P9sXw7m584crJePTG1RhrbsUfv/92vDQ6EK/Wl+O/HnozToxPxUMXzsZnLxyLUxtr8fy1q/HZY/tjJgePnu74Wvu5mE0h4zOnDsQjve1xbHExvtB2Lu47eTxubm/H76RzPNvbGUcWF+IPT7wX/771UBxsluO+4WvxmZP7Yz199ujAYLxbXYg3d0rxX158Kia269FMn93dNvEbAIA7INXFUdncicX17RhLhfiNhWpcmck9GXNxLoWMa+OrMbYRcaxzPF473xevtIzFi1em4pUUEN68NhfvdS3G+73LcWJwLU6ndn54NYWOUlwcu9UupQByYbgSZ26W4kjfaryTjn8tfe6Zlvl49PR4PHKsP04MrEff8k7cnC3F2kZ6TEHj220rcfehvnjg2HA8fGIsnjo7GS9cmIyXLo3HS1fn4lvX1+KljtV4rXM53ruxms69UszdODe8FldG16Jzolz0sIwuN2IuBaWV9Wasb26lcLEbzWbepyOvepVyRREsPiKPa0rvD2zW49eOvReP9nbHudGJuFxeibX09rd6++IPDr0Xf/re/vjq5QuxmF57aqAznuq5GpenZuJ3U/BYqW9F+jrRUduMsfpu/N5rL0VL7MR2Xh43Ff+/dvCVOFxdjcdvdsXnui5Ga7kS/yV9rq9ZL65xNOrxW29+O95Zno3/cuztolcjD7U6ND0bf3rh1K0VryaH43PnjxbXf66vKx33bvxR68n4jW8/Hf15XklKT1aXAgDgjsg7fufdtvOQqbzL9tDSRnTNlqN1ZD5ahhfi4uBc9C/WU/jYjA86RuNbp7ri2xeH46nTN+P5i6PxQstofPvyRLx2fTreuD4Tb3fOx7vdi7G/ZzEV/8txoGc19netxJtXF+Ll1vl49uJ0PH5+PJ46ORTfPjMQg6u70T+9GuMrtZis7MbVyY146fxQPHZqLB4/MxHPXZqPF9uX463O1ThwYyWOpkBzbKAcx0aqcWq0GucnqtE6sR7tkylYTJXiRrr3YqndpVrMrdZjqbwVpepOChi7t3owijkSt5bXzQGjaKlQ32s7uztR2WpE68Z6/P77++PM3GyU0odWd5uxmA7+/NmT8WJtPQ5u1uK39r8RF+ZX4r6B9vja9fPRvl6Of3v89Tg6PxsdjXo82dMWB1fm4nfPHogv9l6K0Xo93h8Yi9/f/1a0bG/F3QMd8fnu1uipb8d/e3dfvDsxHgPpc1+4dia+cPZInGmux7/Z9424uLkR/Sn0/PXpM/Gnl87GZvpv9troQPzu+YNxqV6Nf3/wtThU3Yi3GhvxO2+9HJdWFoshUw0hAwCAO2FrZzs2t7ajXN8qVn4aX6nGzblKXBtbSCFjMS4NpbBxczYGVxrRm8LGpbHcI7EcB/vW4q1U8H/r6kQ8eeZmPHFuIJ5M4eDpS2PxTOtEPNsyHt9IIeT5C2Px3LmJeOLUeDx0YizuOjIcXz7cF2+c7YuZ8m5MTC9FqVyJoan5OHR9PB47OxoPnZ+Nb10YjtevTsf+zoU42rca54s5IKXoHFuO/qnlGJxZjpG55RhbWI3JxdWYWlqLmZVysbTuYrkRq5VGVDa2Y6O2E5t5wnQzFd07Uazs9FG3wsVusTpT8VY6ptJoxD2pmP+ji8fiKxePxkh1NYWPvPpUNR6+3Bqfu3Qx/ubEqXikpzM6Vtfjs6cOxRfOfxDtc3NxYWEhvnrig/irk4fiubbLMb+9E6ObzXjw8tn4/dMH4jOXTkbHei06J1fjS6dOxJfPnImeheU4s7YWn03X+suj78ZDbRdiId33diPiwNRYfO7EwfiLC0fjD9ovxqevno3FpWr6LU/EH505ECfGxuPV8bG4+/jpuLvtSnwtnfOFlnPFqlQbQgYAAHfCbiqC8zKzefft5Y2tVPg3Y3hpI3qmV6NteCEu9E3HhZtzcf7mQrSPl6N/oVqs4DSynArluY1oGVmOEzem482LvfHaxZvx7fM344UUOJ6/MBqvXRmL1850xitnb8R9h3vjL/f3x5/t647HTg1GeWUhppcrMVaLdP75eOFkdzx4aiIePjkc+1oH48D10TjavxhXhhajJwWLodmNGJ9eifn0mdnFtVgubaRAUY3V8nqUSmuxtLSSHiuxvroYpXrKCtWN2CkvpO8WUU3pYbeYhJEuljeua9bTQx5OlN7Y2Uyv5//vX7u1wFPeX2KnWQxbWk/HNrdWUgSpRHo1R5Bi5ae8Od5ms1bsB1JPL6esFI30/k6zGls7O+lzUXw+nTlPvs5dJ1FLj3nlp8V0tmYKK3lJqY10XD5X3iR9O93fWtTTZzeKe8srXeUFpo7MjMbbSzNxYmk5/qrldHzzxulYSXeaN/mbzRFpay0FoO3i3Pl6+Xw7eYmrrfX8/YQMAAC+93IRnDfLy0OJ1vLcjOpOjK/V4+ZCOTrHl6N1YD7O5+Vre+fjWNdUnLkxEzdmKzGXKtqxUjNuzORN+laje7oSbeOrcWWyElemN6J1ph6tkxtxdXK9WEb2T1+9Er/7Ynt87s2r0TbfiI3ySkxs7MQHA6V49lhH3HuwI+45uxTPXV2NA9dG4/TAXLSkz19Pnx+Y34zx5WYsru/EVGU73eNWVKqNWKnvxnJtJ0qbedncnWIfjloKTMu5aK+lQLFVLvaVWM0hID2mFJAr8BwHir0n0hGxmf7eLdaObcR2ficV7LupSG+m93fzslPbG6l4T9dIR+RQkj+bQ0szfe7WZhbbxXK2ORBsb6V/b6Wz7uSUk1t6noNNum7e8Twfl1eMKtasrafX0sPePexs5cVzc/hJcSb9tyjCRzq2Y2Y6nrjSEk+fuxKHBidjebuZ7qBRvFesiNVM19xMLT/f3ioCTr6XnXpNyAAA4M7IxWkuVlOdngr1XLRvx3S5ESNLG3FjuhRtI8tx/uZiHO2Zi/c7ZuK99ok40DYeR65PxLXxlWKzvrwz+OXhpdQW48rYSrRPlqJjbDHOdg5H50rEo+dm4j++0B6/9dT5+KBvJZbSxVZTOzZUiXsP98dDh67HY2fG4ounl+PJa5txenwzrqbA0jZVi4tTm3FjaTtS3oi+te24mq43mYLQRgoNuQehf7URQ3neRXqeew+GqxE3U4XezJMtUoG/knJFfyViJgWanAty70PeT6M/hZWudFx/Ou9iUaOnN3PY2E3Ff/4n/9lMRXsq4DvS+bvTeXfyLnjblRiqNKMvfbaeJ3hsVdO9bUdvOs/4+lZMr1ajmYr93WY6YLeRY0OkrxB95Z3iPkbSy+s5baR72E3hbqJSi6H0wnIKK1s54KRTjle2YiDdb3FMajPp8GspYN1Inx9NKaVcSTdcr8dmfTuGSjkUpr9300V2GjGY7rMrJaK19N/SPhkAANwROWTkgjrPVchBo5yK2uVaM2bKeUhUPW7MbkTbRDnODq7EsRuLsb9jPl5rnYgXLwzHy2d74pXz/fHOtak43LsY50bX4mJqLWN5N/BynLl8PS5Mb8dn3xuKX3miNf7izY6iKK6tr0XvUj2+ngLG5w/ejIeO9cc9x0fi43cdiV944mIcGGnEwMpOvN82Fv/hnnfiq2+0xkQqzB852hX/9vHD8V7neDTSPc+n+/3CK2fjP973ZvSs1KO/HPFfnjoZv/30mZhKxfhWKtzzLt+//fgH8ch7l4v/y5+XfH3z6lD8xkPvxa8+eS5+7fFTse/6XDHUKBq19GPUb8/NSAc3GnF1aC7+/VMn4q/e60m/0U40m5X4o2+dKj47ML+eav2NuPvdK/EL6e/ffOJQ/O6zJ6K/1Ch6IhbTKZ6+NBO/9GRLev9S/LunzqWgdS59n65YSGEgZZK4f9/J+N2n3o7W6aVopAuvpQ/+0bdOxH/65gdFp0ju6uhersVvPXckff5k/NLT5+Ludy6kY2vRNr0SP/vkmfhvb7fExvZ6ijM78WcvX4lfe+xUtKbQJ2QAAHBH5ICRezLyyKA8MToPLyptNlPQaMRseSvGcvE+txGd0xtxcaQcx26WihWj3rw2Hy9fmYpnz43GoyeH4t7DvXHPgc64OxW89751PqYWy9HW0RMnh9bjT17tit986my8fnW+GOK0UVqJE8Ol+NN9PfE3xybjibOj8fC5yfihu47HP/nysbj79EwMlFJAGFyNn/zS/viTb7fGXLq/Lx3sjk88eCze6poshjPlpVx/57mz8XP3HIob6ykQpQL9Jx88E5+852S8msJPXvb1yNBy/Ou7D8fnX79crLiU6/a7DrXHT9/7QXzikSvxo/efjS+923FrGNNuI2L71n7Zxb9SqJhIJ/nFJ87Ezz58PCbK2zGYfpNP3nc0PvVka8ynz5RSUPilR9J9P9weP/bQqfiJ+47HhdlKcb6BSsRPpev84H2X4mceuRC//Oix+PgjJ9PnT8drbXMxn77TX7x0Id3/4TgzvFaEm+kUPj715PH4oUcORC3fUwpXF2fK8cmHPoiPPXIq/o9H2+LfPns+BabdGE23+8knrsfPPn4ppjZSMNzYjX99zwfxK4+ei7l0/4ZLAQBwR+SQkVueJpAL9830ZKPRjPJmI1aL/TO2YmZtM8aXqtE/vxFtkxtxfnQjjg2sxf6elXjl2mI807oQD5+ZirsO34yvvnstnjjWG6ML6zEytRgXRqvxN69ciM89/0GMpaI7b/o3u1aPR452xmf298VdKVB8+8pkPN06Hf/ynlPxf951Pn75mUsx2NiND7pn4hP3nIk/TCFlKVXgXzzUFz/04Pl4M72eJ2Ivpxr8N19ojZ+4/1T0VlIYSuf/+MOt8c8fuBaf+ebpYvjUO+k+c1H/Z29cL0LGZvqyn913PX7s3lPxH95djh+5/3z81RvtxZyLIlns1P52uFT6cy21//Zme/z4/cfi3Z5yPN62Fp+4/3R86fBAcf7R9Bv92ANn4geeuBH/5ts98VN3H42TN2Zjd6cZvdOl+MV7D6eQcin6U7oZr27Fl1pm4scfvRBfP9gTs+k7/fEr11IwOR9nh8pFT8RkChk/+URr/EAKFPn8uzu78e7QUvzQAxfi377Qnl7vSedrj9UUftbTOb+wbzR+5ivnY9+VtXi9czU+df+J+Nw73ZFOk75DQ8gAAOB7L1W2RUGdRwflVsxJ3t6Kza1mrDd2olxrxmqqZovVnFJlO7K4ETfmailslOPiyHKxnO2bnSvxzauL8cjJkXjocFe8eW02RlfqMbW6GQOrEef6FqK9byLWq81YSoXxid7FFEZa4ysnxuPx1vl4+/pkvNy5FD941/H4xw9dix978Eycnq7FieGV+MH7WuN3Xu0pegy+cqg/PvZga+zrmontaMRKKqR/PRXeuTdioFyPkfJWfOzhq/H/eXggfvWBQ9E5vx6v3yynIHEh/uSNzqLwrjUb8Ycvtccn02v39m+nEHMyPvPihWJ1pmZquesgT/BupGfFQlTp8d2+pfixuw7Ff/lmR/ziyxPx0/cdiZaB6dje2ooba8348btPxs891x2fOTQaP37fuXjj0miKC7txLSWGn773ZPzmNzujlM4V2ytxsGMgfv2ho/HY/s5YSCHj06+1x8cfOhdnR3OkqMX8+m784kPt8bEHLhY9NVvpnyevDMXH77sWf/NOb/z0o9fiFx5rj9HlPD9kN84M1+Jn7j8Tv/lSf/yHb3fFj99zJD64mVfEyhPYa0IGAADfezlkZDlg5Ke5ON5O1fXW9nZspiK41tyJ2mYjqrV6VKr1WCjVivAwuFCJvtm1uDy6HMdvLsV7PUvxUst4fOvsQJweKsV0KpZvTq/F0PJWzFd2olptRLlcjYGFRjxztC/uf78zHrswES91LsfR/vnY17Nc9GT8k0e64mN3fxD3nrgRZxd34p/cdT5++6VrUUkh42uHeuNHUsh4u2s2ld7bxapROWR84oGzMVSqx2ipET/8cFv8Hw/fjJ/+2rvx1Inr8WJfKX70vjPxx693FCFjo16P33jmUvzUA+fiwPpO/PzDZ+MPnr3Va5DnY+eVm3aLCdtFDR87KXDdXNuKX3n0eLqv8/H/urcz/t1Dh9LrefJ1JVqmqvHJrx+O33v5ejzSMlH0ojxycq4YqnVhIeKf3d0a//GVFLDS37E5G83mZoymH3a1uRul9Pv+4WuXUzA6EyfHV9MvvxGLlYhfu+9q/NTdZ4p7qqb/Fl870Rs/9WBXPHNhKH712Zb4yScuxpWZ1WjurMfN6mb82KOH4//9eFsKZC3xM/cciuV84ymwCBkAANwRufbdk3fB/tu2W8zRyEGjCBupyF+vb0cpLx1bqRVhY2StEb0LG9E+thIXBufjWM9UHLg2lgrgeszUdmMuFf1jSxtxc3EzumZrcW1uKw52zKWQ0R3fODce+y+PxtGexTg/uh5Hh2vxA/dejH/ycGf8wn37418/0RLvzu/GTz94PD7/2q2ehq8f7I4fuf9cvN69VBTxK+m+/uNzV+NHHzxd9Jz0p0r+Rx+6HD/ySHv84qOn4xe/2RPP9a7GL97zZvzpWz2R6veYTOHnJx87ET+fQsPVzRQyvn4kfvHBcykE5MFK1Rwx0lHbRQ9G+sqxncLWasoTf/nK5fjEI53xjx7qis+/dObWHhjpNzrcN5/C0ZH4/LvX4vX+pfhnj1yKL7zaHbvp3i4vrMcPPdQSv/d0R3F8I/17d6dRzAvJa1iVd7bjT15tix975GrsG6nGYnp9MP3mv/xMe/zKA+9HfXunWDXrP798I37igTOxr28h/uKV7vjkQ0fj9Eg6OoWhvPDuV9I5/uGD7fGx9L0/l0JLnuC+s7OVQobN+AAAuANSXfuhvJfDR1v+H+J5nkYOG3st92xs1LeKYVTz1Z2YKKXiPgWNjulKnBtYiCPd0/FB92wcuDoab1/ojZdPdsQ3jlyLF071xVNHU9F/aiC+fWky9l1bjDM903FxeC2uzTbi5Fg1Pnb/hfjkN27GX+zrik/cfza+erESH7v3VPzht84WQ4e+dqg7fjgds69rsdg0r5xSwH9KIePjD56NodV0Hxu78eMPXopfeKYrvn5qKoWPs/En74/Hp+5/P/7orRtFb0LeufzjD5yMf/PMpehNQeAn7zmaCvhzMZFXgN2tp/OmL7ybQlY6tmgpFOShU/turMa/uvd8/MB9l+LUcLl4bSeFgNeuz8QPppBy94WxOLSwEz/4yMX4w+dailB2fnYjPvZgS/zB023Fvha7OSrtpniUrrWbgtxMus6nX++KH/5aR/zsI0fiNx99M/5dCj///P72+JnHW4shVnlI1S8/2RI/98j5OJJ+p68dTde791js61xK109hKAWNE70b8YP3t8QP33cuDg5s3Br2tZ17ZKwuBQDAHZDr0b9PLrLz/83PbS9s1HOvRgoa1cZ2sQrV0kYjptY2Y3CpFtcny3FpdC1OD6zEoZ7FeKdjMd5sn4vXr8zEq61T8Xr7QrzTtRoHeytxarAcXaML0TOzHoPLzbg8vRk//tC5+JnnuuPQ1G78yL0n46cfuRD/4sH2+IPXrsVCuofck5FDxjspZMTOeqynIvu3vnElfjh9bnCtETfXd+KnHjgbv/rM5Tg8WY2feOh0fOKxllTon48/2HezCBmtQ2spzLSmIv5iPHVtNQWUE/EvH2mJC3kjjp30TdP3LNJVfixa3vhuJ7rS25988HR86rGzRa9KnruSD7s3Bad/8mhb/PZbffGV03Pxw+mef/PJ8zG3uRsX5prxwzlkPNOSCv70w8Vyety8tYhVCjNTqX36jRvx8bv74ueeOB+/8eSh+OXHz8U/vL87PvZAazGxfSSd52cePJVCxtm47/xE/N5rA/F/plD0+OmpFIp2o7GVd2CP9Ftdip99+EyMpc8086aAO+k6VpcCAOBOSDXp32uvzt6bFJ6f5+J6K1XXza2daDS3i16NlepWzFS2YmR1K7rnN4sVqC6OV+P0SDWOD5TjeP9qHO1djnPD5Tg7VIrLk5vFkrhjc6sxulIr9rToXmrGJ+/6IH75+c7oTSHmV5++FB/7+rH4xw91xR++c/NWyDjQmYrvS/FW11K6n2qUd3biN56/Gj/08IUYKqWQsbEVP3X/ifh3T6RiOyWi33jhYvzgQy3xTx+8kkLGYDHE6sC12fj4I93xM4+ci5/7+rfjx9Ox//iRK/F293z6YlvFMKfIrfjy6V/bebWprRioR/rMifilR48Uczt20jGb6bf48zdb4x8+3hmfuOtQ/Pw9++MTKRz98qOno2+tGRdmd+NH0/3+zvOXit6FFAliLAWho33l6J0tF5sJ/sHL7fFDD3bEa8O1GE0HtVYifuLpnvjR+88VvTfda9vxY/eeiU/eeyp+9p5X41P3nYp//NjV+Kt9vcUqYHng1WJKTz/3wIn4Nw8fj/Qt0oVyitlIt98UMgAA+N7LNenfp6izP9KKsJH/D356spXSRt7sbjMV8+t5InOeg5EK6PEUNIYW69E3V42e6Up0TZaia2ItPa7Gjam1uDlbieH5jZhcbcTyaiUW1rdiYTOKzfny3hW//GxrTKSQ8XTrfPzEPUfiHz3UHb/3Zn+xxOz9h64VIePbPWuxnALATLqXX/9mR/yrh87GYPr8wEYzfvz+k/Gbz96aw/FUy0z8ywcvxj9/uD3+OBfl6bUnjg/FDz3QFr/98vV4oaU//uubnfFPH22LJ08PpuCwW6wo9WHIKL5wnkDdjJu1VMinkPErD79/a+O+9NZ6Ov4/PHE4/tmTnfGFo8Px3MXx+IVHz8enUrHfvlCO1qkcei7Ef3rxahEYllLt//zllRRyDseD76XgkW7oz165HD/4+IU4O5K+4fZ2zFR345ceOZ1+i6PF6lltC4348Ydb4xefvR7PtQ7HFw9PxD997Er81+dai3008i7h8ymY/Nz9H8QvPXS0CGPFLn476+m+LWELAMAdkGvS/x55rsbexPBiA7+tPHxqN6qpgK6k2nYlhYbFciPm12oxs7oR08vrMbNy+zH9Pb9WTe/XY6m6ExsbtVhr7MZqOk9/Ch2fuudw/Oozl2I2hYw8iftnv/pGCgid8Qdv9hb7VTz2fnv8yIPn4/f3T8SBqUq81bscP/nwxfhX9x+NsZVGDFab8cN5ydjnW4rJ1dfXGvFjD55MQeNS/Nmb7UXI+Kt9PfEvU1B5oatUBJfnO9biB+69FHe9d/3WRO/UcoDYe4ydvKTtThEyfvbhU/HLjxwtzpP7EFYb2/GL97wRP/J0W1wu39qB/NOv9saP3Hsozk6tRF9KQT9/75n46SfOxltjpTgysh6ffmMw/vFTF+L+o92xVY347Mut8S8ePxUtQykWNWuxuNFIQeZ4EbhyyDg9XIlP3Hs6Pr1/vJgY3pLSyr96+Hz81pNnYqm+m6eSx3S6oZ9JIePnHzoRs/mWt+vpX3oyAAC4Q1JN+t+tCBrF/0W/NVejWYSN3ajXd2IzpY1atR6VjXqsrm+m0JEeU+G8vN6M5Y1mrNZ2Ym1zN0opXNTrzaik8LCWzjFQ2ioK6xwyFlPIKKfX//KVM/GPvn4+fu/ltqL34PjAUnwsFdz/8pHr8a/SsT9338H44fvPxa+8dC3mN3biRmkjfui+8/Frz11JIWCnmDT9x+/2xsdT8Pjc6y1FmPmdFzviXzxwMo5OVotJ3pemd+OH77oQn/326SKY5KVrc7a4Nbwp/6uRvmsKGSkQ/OzDF+LnHzlRhJN87GgKMf/mntfiU8+0xGQKGPWUuj7/3kh84qEjsb97PJZT8PjPT12NH3jodHz8/iPxU18/FT/z8Jn4oada4sDweqSfJv7slSvx8RQazo+UijCTJ6D/zKOX4hP3nYu5dI132yfjJ+89Hl88OpZ38IjRSsRPPn4ufuPRkzFeqhf3Unzm4ZPxrx8+G1Pp77wiljkZAADcMakm/R+SC/BiZFF6kodQFcOotndiOxXaO82taDS2o1bfjo30WG3kXcR3Yz0lko0URqo5kBSf2430clHYz1bq8dA7F+LpI9difSudJ712ZWw5vrzvcrx8tjdq6dyr6RpvdSzG1w/1xVcPdsQ9b1+Kx04OxoWFZhFCxtI5vvZeRzx59EZsphvLcydODJfirncux1sXemMlXejpoz1x1/6WGC6n8JBueioFgfvebotvf3Br+NFeuMjXz4+3vmXE9Pp2PHbwWjz2flusp5ca6bWJpWo8uu9kPHWiKyrFUKvtONi1GF/bfynO9I6le464OF6LB070x5fTPdx/8EY88kFHvNW7WsydyKtjvXZ+MO5691p0z1aL32EunfjBI/3Fzul5yNf5vsm4d19LHO2bj610v2vpoCeOpe+YrjG9Vi16VRbTl3/44NV49FB7LKWAlqeS5G9gdSkAAO6IXI7+z/jb4VPf2W7N2/j7294yuXstazabsbWVBy39bYBp5NDykb+L19K5c0Geg0ou9vME7FtToG/t6VFNhXZ+nt/PLb+/kV6vpcdaOkEjzydJz3PL52um8zXTa7l35vatfCh/l737yz0EjXSP6WNRT0EqPzbyBPjU8vN02eJ6G+lJcd3U8n0W183v3X6e77m4/9TyveXQ9dHvUexNko+/fWz+PjmM5eCTXiruNd9zce+377uR7qfowbjt9n0LGQAAAAAAAAAAAAAAAAAAAAAAAAAAAADfn76kaZqmaf8Paj+fGgAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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alt="" class="stl_04" />
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				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 2.9132em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.11em;">Revista Científica</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;y Arbitrada</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;de Psicología NUNA</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;YACHAY.</span><span class="stl_07 stl_08" style="word-spacing:0.09em;">&nbsp;Vol.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;1,</span><span class="stl_07 stl_08" style="word-spacing:0.03em;">&nbsp;Núm.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;2 (jul</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;-</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;dic</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 3.6798em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">ISSN: 2697-3588. &nbsp;</span></div>
					<div class="stl_01" style="top: 4.5657em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:-0.02em;">Rendimiento de niños con problemas del aprendiz<span class="stl_10">aje en test de inteligencia y de exploración &nbsp;</span></span></div>
					<div class="stl_01" style="top: 5.3323em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:0.02em;">en la memoria de trabajo en Manta &nbsp;</span></div>
					<div class="stl_01" style="top: 7.3472em; left:7.0854em;"><span class="stl_14 stl_08" style="word-spacing:0.09em;">la unidad educativa “4 de noviembre”,</span><span class="stl_14 stl_08" style="word-spacing:0.08em;">&nbsp;el</span><span class="stl_14 stl_08" style="word-spacing:0.08em;">&nbsp;19.6% de la “José Peralta”,</span><span class="stl_14 stl_08" style="word-spacing:0.06em;">&nbsp;y</span><span class="stl_14 stl_08" style="word-spacing:0.04em;">&nbsp;el</span><span class="stl_14 stl_08" style="word-spacing:0.08em;">&nbsp;25.5% &nbsp;</span></div>
					<div class="stl_01" style="top: 9.0806em; left:7.0854em;"><span class="stl_14 stl_08" style="word-spacing:0.06em;">de la “Israel”. &nbsp;</span></div>
					<div class="stl_01" style="top: 11.7964em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.14em;">En el grupo experimental fueron</span><span class="stl_13 stl_10" style="word-spacing:0.09em;">&nbsp;identificados diferent<span class="stl_08">es</span></span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;niveles de</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;gravedad</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;y &nbsp;</span></div>
					<div class="stl_01" style="top: 13.5322em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.18em;">profundidad de los trastornos específicos del aprendizaje. En el 17.6% de</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;los &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.12em;">casos se</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;identificó trastorno específico del aprendizaje</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;la matemática;</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;el &nbsp;</span></div>
					<div class="stl_01" style="top: 16.9822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.36em;">43.1% trastorno específico para el aprendizaje de la lectura; en el 13.7% &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">trastorno específico para el aprendizaje de la escritura; en tanto hubo un 25.5% &nbsp;</span></div>
					<div class="stl_01" style="top: 20.4322em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">de los casos donde se identificaron trastornos específicos para el aprendizaje en &nbsp;</span></div>
					<div class="stl_01" style="top: 22.1489em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.01em;">varias áreas académica<span class="stl_08">s. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.8839em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.12em;">En relación con el</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;análisis de</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;las diferencias de ejecución entre ambos</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;grupos &nbsp;</span></div>
					<div class="stl_01" style="top: 26.6014em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.24em;">de niños en las pruebas para la exploración</span><span class="stl_13 stl_08" style="word-spacing:0.23em;">&nbsp;de la memoria de trabajo y</span><span class="stl_13 stl_08" style="word-spacing:0.21em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 28.3347em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.34em;">rendimiento intelectual, indicaron un nivel aceptable de confiabilidad de los &nbsp;</span></div>
					<div class="stl_01" style="top: 30.0514em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.32em;">instrumentos aplicados, por lo cual los resultados son interesantes, ya</span><span class="stl_13 stl_08" style="word-spacing:0.27em;">&nbsp;que &nbsp;</span></div>
					<div class="stl_01" style="top: 31.7839em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.05em;">expresan que los niños con trastornos del aprendizaje escolar rinden <span class="stl_08">mucho peor &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.5031em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">que los niños sin problemas del aprendizaje. &nbsp;</span></div>
					<div class="stl_01" style="top: 36.2197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.22em;">Estos resultados se corresponde con</span><span class="stl_13 stl_08" style="word-spacing:0.22em;">&nbsp;otros estudios realizados</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;el área</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 37.9531em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.06em;">Cuba, en</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;el curso escolar</span><span class="stl_13" style="word-spacing:0.04em;">&nbsp;terminado</span><span class="stl_13" style="word-spacing:0.05em;">&nbsp;2002-2003</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;se</span><span class="stl_13" style="word-spacing:0.05em;">&nbsp;diagnosticaron</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;y</span><span class="stl_13" style="word-spacing:0.04em;">&nbsp;atendieron &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6697em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.05em;">10770 escolar<span class="stl_08">es</span></span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;con</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;problemas</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;del aprendizaje,</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;los cuales asistieron</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;a un</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;tipo &nbsp;</span></div>
					<div class="stl_01" style="top: 41.4056em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.36em;">de Escuela Especial, categoría diagnóstica utilizada en Cuba en el sector &nbsp;</span></div>
					<div class="stl_01" style="top: 43.1222em; left:7.0854em;"><span class="stl_14 stl_08" style="word-spacing:0.13em;">educacional que se</span><span class="stl_14 stl_08" style="word-spacing:0.09em;">&nbsp;define</span><span class="stl_14 stl_08" style="word-spacing:0.09em;">&nbsp;como</span><span class="stl_14 stl_08" style="word-spacing:0.07em;">&nbsp;“una</span><span class="stl_14 stl_08" style="word-spacing:0.07em;">&nbsp;de</span><span class="stl_14 stl_08" style="word-spacing:0.06em;">&nbsp;las</span><span class="stl_14 stl_08" style="word-spacing:0.12em;">&nbsp;variantes</span><span class="stl_14 stl_08" style="word-spacing:0.08em;">&nbsp;del</span><span class="stl_14 stl_08" style="word-spacing:0.06em;">&nbsp;</span><span class="stl_13" style="word-spacing:0.06em;">trastorno</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;el</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;curso &nbsp;</span></div>
					<div class="stl_01" style="top: 44.8547em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">normal del desarrollo</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;psíquico,</span><span class="stl_13 stl_10" style="word-spacing:0.09em;">&nbsp;caracterizad<span class="stl_08">o</span></span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;por</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;un</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;ritmo</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;lento</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;las</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;esferas &nbsp;</span></div>
					<div class="stl_01" style="top: 46.5722em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">cognoscitiva y afectivo volitiva, las que se quedan, temporalmente, en etapas &nbsp;</span></div>
					<div class="stl_01" style="top: 48.3047em; left:7.0854em;"><span class="stl_14 stl_08" style="word-spacing:0.09em;">etarias más tempranas” (Torres, 1990). &nbsp;</span></div>
					<div class="stl_01" style="top: 51.0239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.26em;">El grupo del Instituto Colombiano de</span><span class="stl_13 stl_08" style="word-spacing:0.26em;">&nbsp;Neurociencias en Bogotá ha</span><span class="stl_13 stl_08" style="word-spacing:0.28em;">&nbsp;generado &nbsp;</span></div>
					<div class="stl_01" style="top: 52.7572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.29em;">materiales en Trastornos de Aprendizaje que se trata de una Guía para la &nbsp;</span></div>
					<div class="stl_01" style="top: 54.4739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.33em;">Integración al Aula Regular del niño con dificultades (2003) y una de TIC &nbsp;</span></div>
					<div class="stl_01" style="top: 56.2072em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">realizada para la</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;Secretaría de Educación</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;Bogotá (Eslava</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;&amp;</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;Cobos,</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;2008) &nbsp;</span></div>
					<div class="stl_01" style="top: 57.9239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.11em;">destinada a</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;evaluación y</span><span class="stl_13" style="word-spacing:0.02em;">&nbsp;seguimiento</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;de los</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;niños</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;que</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;inician escolaridad</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;en &nbsp;</span></div>
					<div class="stl_01" style="top: 59.6572em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.28em;">la ciudad. También ha promovido la discusión acerca de los</span><span class="stl_13" style="word-spacing:0.31em;">&nbsp;procesos</span><span class="stl_13" style="word-spacing:0.3em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 61.376em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.55em;">aprendizaje y los trastornos en los mismos buscando acercamientos e &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">22 &nbsp;</span></div>
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				<img 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alt="" class="stl_19" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0179em; left:7.0854em;"><span class="stl_20 stl_08" style="font-style:italic; word-spacing:0em;">Moreira-Ortega &amp; Nieto-Romero (2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 5.8639em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">integración entre los sistemas de salud y educación para la eficiente atención de &nbsp;</span></div>
					<div class="stl_01" style="top: 7.5972em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.33em;">los niños, producto de los cuales hay diversas publicaciones alrededor</span><span class="stl_13 stl_08" style="word-spacing:0.3em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 9.3131em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">aprendizaje y sus trastornos (Eslava, 2005) y sobre el Déficit Atencional (Eslava, &nbsp;</span></div>
					<div class="stl_01" style="top: 11.0464em; left:7.0854em;"><span class="stl_13 stl_10">2008<span class="stl_08">). &nbsp;</span></span></div>
					<div class="stl_01" style="top: 13.7488em; left:8.585em;"><span class="stl_22">•</span></div>
					<div class="stl_01" style="top: 13.8489em; left:10.0875em;"><span class="stl_11" style="font-weight:bold; word-spacing:-0.03em;">Análisis de los resultados de la variabilidad interindividual del grupo &nbsp;</span></div>
					<div class="stl_01" style="top: 15.5656em; left:10.0875em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.07em;">experimental y del grupo de control. &nbsp;</span></div>
					<div class="stl_01" style="top: 18.2822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">Los resultados de la ejecución de los participantes del grupo experimental en el &nbsp;</span></div>
					<div class="stl_01" style="top: 20.0156em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.13em;">Test de</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;Matrices Progresivas Raven (Infantil) indican una marcada</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;variabilidad &nbsp;</span></div>
					<div class="stl_01" style="top: 21.7322em; left:7.0854em;"><span class="stl_13 stl_10">interindividual<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.4672em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.2em;">Sin embargo, es interesante resaltar el hecho de que el 39.1% de los casos &nbsp;</span></div>
					<div class="stl_01" style="top: 26.1847em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.16em;">tienen un</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;rendimiento intelectual por</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;debajo de</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;lo normal;</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;mostrando el</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;17.6% &nbsp;</span></div>
					<div class="stl_01" style="top: 27.9172em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.26em;">un rendimiento intelectual limítrofe con el retraso mental. De manera similar &nbsp;</span></div>
					<div class="stl_01" style="top: 29.6347em; left:7.0854em;"><span class="stl_13" style="word-spacing:0em;">ocurre en la Prueba de Inteligencia no Verbal Weil. En este test, la ejecución de &nbsp;</span></div>
					<div class="stl_01" style="top: 31.3681em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.57em;">los participantes del grupo experimental también muestra una marcada &nbsp;</span></div>
					<div class="stl_01" style="top: 33.0864em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.03em;">variabilidad interindividual, e igual resulta sugerente el hecho de que el 37.1% de &nbsp;</span></div>
					<div class="stl_01" style="top: 34.8197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.27em;">los casos tienen un rendimiento intelectual</span><span class="stl_13 stl_08" style="word-spacing:0.24em;">&nbsp;por debajo de lo normal, con</span><span class="stl_13 stl_08" style="word-spacing:0.21em;">&nbsp;un &nbsp;</span></div>
					<div class="stl_01" style="top: 36.5364em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">rendimiento intelectual limítrofe en el 11.7% de los casos. &nbsp;</span></div>
					<div class="stl_01" style="top: 39.2697em; left:7.0854em;"><span class="stl_13" style="word-spacing:-0.05em;">A diferencia, en el grupo control se obtuvo que solo el 5.9% de los casos tuvieron &nbsp;</span></div>
					<div class="stl_01" style="top: 40.9864em; left:7.0854em;"><span class="stl_13" style="word-spacing:-0.06em;">un rendimiento por debajo de lo normal en el Test de Matrices Progresivas Raven &nbsp;</span></div>
					<div class="stl_01" style="top: 42.7222em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.03em;">(Infantil); <span class="stl_08">y</span></span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;misma cifra de casos</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;(un</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;5.9%)</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;mostró</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;un rendimiento por</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;debajo &nbsp;</span></div>
					<div class="stl_01" style="top: 44.4381em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">de lo normal en la Prueba de Inteligencia no Verbal Weil.</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;En</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;este grupo</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;control &nbsp;</span></div>
					<div class="stl_01" style="top: 46.1714em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">también se observa congruencia entre los resultados obtenidos con ambos test. &nbsp;</span></div>
					<div class="stl_01" style="top: 48.8881em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.02em;">En la ejecución de las pruebas neurocognitivas para la evaluación de la memoria &nbsp;</span></div>
					<div class="stl_01" style="top: 50.6222em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.07em;">de trabajo verbal y</span><span class="stl_13" style="word-spacing:0.07em;">&nbsp;la memoria de trabajo visoespacial,</span><span class="stl_13" style="word-spacing:0.08em;">&nbsp;también</span><span class="stl_13" style="word-spacing:0.07em;">&nbsp;se</span><span class="stl_13" style="word-spacing:0.07em;">&nbsp;observaron &nbsp;</span></div>
					<div class="stl_01" style="top: 52.3406em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">diferencias entre el grupo experimental y el grupo control. &nbsp;</span></div>
					<div class="stl_01" style="top: 55.0739em; left:7.0854em;"><span class="stl_13" style="word-spacing:-0.01em;">Se muestran los resultados de la ejecución del grupo experimental en el Test de &nbsp;</span></div>
					<div class="stl_01" style="top: 56.7906em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">la Figura Compleja de Rey-Osterrieth, y en la Batería Parietal de Boston, que se &nbsp;</span></div>
					<div class="stl_01" style="top: 58.5239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">utilizan para explorar la memoria de trabajo visoespacial; así como en el Test de &nbsp;</span></div>
					<div class="stl_01" style="top: 60.2431em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">Memoria de Rey,</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;y</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;Tarea de Repetición de Dígitos</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;Orden Directo,</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;que</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;se &nbsp;</span></div>
					<div class="stl_01" style="top: 61.976em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.47em;">utilizan para explorar la memoria de trabajo verbal. En este grupo son &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">23 &nbsp;</span></div>
				</div>
			</div>
		</div>
		<div class="stl_02">
			<div class="stl_03">
				<img 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qlKXBpei+dP3Yyv7e+Mu9/vi3tPjcRjF6fjhavzRc/FBzdW48zQclyeqMT16Y3oncu7gqegsFqPuRQYFirNdN1GLG3kYn47VlMxv1JNj6mwX9vcLVp+/t0tH7O8sRXLtd1Yqu6ke9qOudSmSs0UDhoxkkLS0OJmCgvVFCaqcXW8XOyvcX5gKc71TherU42VduJa+g5Huyfjg+6ZFEQW48zgUrSOrRW9I8Mp/Eyl4LOUrpN7dzbS75TnZwgZAABw217AyFKNXBTLjbxE7eZ2rKVCfaZUj4Glaiq8V+PC4Fwcbh+KE9fHonN8LWZWa7Fc3S3mX4xVtuNQ53Tcf7A9vvhOe3zl3c548MhAPHxyOJ5pmYpXOxfjQO9KnBpciatjleiZycvD1mJ0ZTNmyilQpJCSN72rVLdivdaMymaj2OSv2twudhMvHpu5oL9V1G82v6s1dotldaspGG00brVKfSvK6XuspjCwnM67mK4xnwLMbApN4+m6g4vV6F/YjM6pcrSNpvsaWYqOFDRG1poxuJKX0i3H2YHFOJ8CUcvoWvp7PW7OlWJiaSMFoUaspnNWNreK+/ro3IzvF0IGAAB3xIcBIz2k+r3Y0bra2EnFeTPmylsxlALG9elyXBheiCMdI3GhbypmNm6tMlWubsdiCiIjpe149eJg/PXrF+Kv9nfHX70/FPceG4lnz43HS1dnY1/XQhwdWI2LY2tFQT+4sB4Ty5WYLVdTuNiMUgoVG8Xk8mZspTDRbG5Fc2s7tnJLqWc73Vye95Afd/J8kXSvxfOi9yDPidgpjs89MXmjwO304t5n640cAvK8kluhYz2HjnTN3BZSm06BY2y1EX1zuXdjPTrGV6J7fCG1pZgo70R3eq11cCkuj5aifaoafSkcjS2ke19LAWu9UWzSJ2QAAMBH5IyR6+Lcg5HnFlS3dqOUCv7FjXqMrzaja6ZSbLD3Qc9kHL4+HMOrm8WwpJVUYE+mEJKXpH3kwJX46zda4vP7u+KLR4bi7rPT8fSFmXj96lyx8tTp4ZVozxO058vFTt1zpXqsVmup0N+ISnpsbm0VQSHfx07ekKMIC1tFwZ5bLt6/u21vbxdtT37eaDSK49MJYme7mZ7fOmZxcSmqtc2opu+1mUJHDijVdN3NlKjyJO48xGomfZebC5sxsFCL7rGF6J9aiYHptZhYa0RPns8xspxCyEYMpu8wvrj+YcjY68lo5nCTrpXv7fslaAgZAADcEUXIyL0BqeXN9srN7VhKAWN6rRo352txeXQ1Tg4ux1tXhuL0zdlYypvxVapF0Hj6dF/8xcvn4s/faIu/eKc7vnx4MB48NRrPt0zGvuvzcbx/JS6NlqJzthTDK+sxlZeATYV5Hoa1nor+rRQC6s3Gh6FhJ7fcnXK7Rt8LFHth46NtL2Dk53uPzWazCCc7O6mlkJHDRrlcjk9/+g/j+IlTUUsho57On3tD8rE721tRr29GeaMaC5XNWKjuxvWRxRheasTQ7Hr0TyzG5GIlZvLQqtly9E1XYnRhPSZTUJov14UMAAD4u3w0ZGw0d2O1vh1zlVqMLpWjc6oS54dW4kDHdLx9bTRuLDdjvrYdtVoKIFOL8afvdscfv9sbf3JgKP7mxEw8eGY6vpUCxvsdU3G2fymujFeiZ24jRlarMVdNRXmtEeX6blQaEZupyK83N4uQcfHixdjY2LhdGOdwkR7z89Ty0Kg8FGrv7799/dbwqXqjeeu19Hc+9plnnovV1eV8RPFabotLK7G4vBpDY5PRNzgS5y62RCPv/7FZjZ1GNWrV9Whs7cZSurGnX3kvBaLt6BlbjaNnr8bE9EosrGzE7Go9xhc2ioCRNyLMczJWNvLcESEDAAC+w63VpG7NZchzMVaqWzFVqkf/QjmFhGqxEd7Ja0NxY3Iplus7MVNpxlxtN16/2Bd/9E53/PnBm/Hl42Px4NmJ+GbrZBzsnIkLg4vRObEWA3n/ibV6LG6kcJGK8Y1U2OfAUISDer0oypeXl+Ohhx6KtbW1ojjPr+8Ne8rvLywsRl9fX1E052CxV8DnYv7UqdNx9z33RHd3TzqmP4aGh+NLX/pyXLlyJQYGbkZHR0fRVldXb302fW5iair++gt/Ez09PSnYrBc9HtXqRnFPK2vlOHL6Qqw1tmN6eSPOX+mM5VI1hYxKrK43Y3Z5PebXqrFY3kwBYyvKta3iN9ts5iB0K6h9PxEyAAC4I4pejBQy8qZ7eeL1YiXPxajFjdlyXBypxOnOiWKi82plMxXepZht7MbZsUp88Y2L8VcHeuMrRwbj4dMj8a3WsdjfOV0sTds+WY7BFDAmV/LwqLwCUw4wec7EVmxvpQCxk+dgbMfm5mZcu3btO0JFHsa01/Jro6Ojt4Y25e6NW4Vz0ebm5uLtt9+OkydPFu/nz+bz5Mf8fn4tn38qhYocZPY+n9/PQSa32dnZ+MY3vvHh6xMTEymETBc9Ewsrpdh/6EicPHshLlxui5ar14rvsLxRS0EsT1bPq19t3VrpKrU8lUTIAACA5KMhY73aiPlSLUaXN6Jnei1aBxaiZ3wlljZ2YmKxHHObu8WeEfcfaIu7D/fG148NxENnR+L5y1PxdtdcnBpajfbpSrEs7HQp73OxFaX6rbkeeVJ5MZk7BYzYvRUEhoeHi6FSe8Ehy8fkgLAn9zjkQJDtBYgcPAYHB4u/8/ODBw8Wzz96TG55CNbRo0djYWEhJicnPzxmT/57L+DkMPKf//N/jrHxiShX65FyQ2xsNlLgyEvnpnBRWi9CRiUFsRwu8hK5OYwU3+t2y/uLfD9J30vIAADge++jIWOj1oyF8maMrVTjxsxa3BiZi7m1RqzUdmN2fTfO9s/GwwevxsMnh+Le40Px1PmxeLFtOvZ3LxYBo22qUqzQNLGWV6fajtLm9q0dsW8PJfpwvkIKGTlI9Pb2xs2bN+Pq1avx+c9/vhjalHsTKpVKETY6Ozvj13/914vnueVQ0N/fX3wuy3/n3oj777//1nmTfI2WlpY4duxYcWwOEdVqNc6fP1+8vxdC9no28mPu8cjnf/7552N5eSUFhnR/t4d15XketRQ2Gun3KZXXU2BK4SK9X09fKLf8vW59t1vt+4mQAQDAHfHdPRl5uFTuyeifK8f0YjnWqruxmFreyfutSwPxrQuj8cTZFC6ur8Sb7VNxoGcuzgwux/WZ9Jn5akyupnOsp4I8b6q32YxqY+vDydkflUNGHqp05MiRYgWovZ6JPH8i9zrkeRiHDh0qeiJyEMhBoa2tLV566aV44okniqCQA8T09HRxbA4mWX7tC1/4QoyPjxd/5+NyL0U+714QyY+lUilOnDjx4Wv5Gvm4fL4cLPZaDhd7QSK3lJk+bPnv9PC3vuOPOy99NyEDAIDvvWLidy6eb/dkLK03ijkZg4sbMbdSjflSI7rHV+LYtbE4eG0q3rg6Efe+fSk+uLkWx3pn4/xwChiTpRharMZU3kNjI4WL+m7UUsDIPQE5JHx0+NOePNE7B4Jc3O8V+qdOnYr77ruvCAD59dy7cOPGjeIxnycPf8pDrFpbW4sej5mZmTh37lxxrhxWckjJQSQfl8+Z/67VavH0008X58jB44MPPijuJ7//7rvvFo97Ld9PnjSe7fWc5Nfzvey1ZvrBctu+3Qr59vfa95F070IGAADfe7kwTnV0Kqp3olbfjtXadkxVmjG6lpdsrUT/5HJ0jq/GxcHlONY9G6f6F+KVU9fi+YPn4lzfVAwu5w3s1mNqpRYrlUas13LPxa0dt/P8i6HBmx/Oqfio3FuRh0mtr68XhXwu6HPxn4NDHgKVA0fu3ci9Ga+99lrxfpbPlYv93OuwFxjycKf8mc985jNF+NgLDdnS0lLcddddxd9dXV3x+OOPF5/NISIHmoGBgSJYdHd3F0OqPvWpTxXzPPZCxd659lp65cOW/y6CxUfb95F0f0IGAADfe7kwzrVyHjJVb+5Eub4T89XtmKxsxexaI64Nzsafff2pONkzFdenq9E2uhQ9U0vRO70UH7R0xLmuwZhLx+YejEoKKI3Gbmw1U2hoNGJ7qx7zczOxurJ0u+y9JdfiuYDPgSHPychFfQ4RufAvCvck90CsrKwUoeHs2bNFiMg9DXs9DHu9EXstv/7YY48VvRivvPJK8VreCyM/5rCSezv2gkPuDTl2/FgxhCqfJ58v7zieA89zzz1XrHiV7203j5e6dTsfyn9+x0t7L/z/vHHnpe8uZAAA8L2Xi+5cZM/PzxdFfK22GevVzSinNltuxtBcOb744NPRObYQw4sbMbZci6H5ckwsbcTc2nr0Do3HlWvd0d5xI8qVzRgfn436Zl6C9lYYyHMlctsLAreL3w8L/txyb0Oe5J2Xms2f+eh7WX4tB4XcA5Ff2y5aCjKp5RyQ388F/vGjKTgsr8Trb+yL9mtdMTU9G8sraymoTBXDqvL1i7a7EyvlUmylD+/Nucib6U3PzMfaajk2yhvR3dEdtY3N2E3haycdkK+VdwzP/Sn5rnL7aLbYa/kb5vZ3HfO9JmQAAHBH5GCR5aFEea5D/j/+uRchT9Yu1VPhvVqLSx39MVduxHxqc6V68XylthUrlWqxjOvw+FT88Z/+eQwMjEbb1Y7o7xuK69e7ih6F3LOQewZyj0G21wORfTRE5IndX/ziF+PNN98shi9dunSpCBY5fOS5FPnY3OORn+eP72ztFj0NxbSI9Pduqv4PH3q/eJ5DQx6yNTY+GW3t1+ODI8fiq1/9eiymMFMEqcatJWobHwkZebO+fO+5RyeHmHIKRt09PbGe7j//nXcm3youlC+eP/Df2YqLpPY9JGQAAHBH5II/F/n5MYeLvFLTyMhIETKqza2YnFuOnpsjUalvx9pGCheVzdhMtfLiWqXYhK6WjskF++jYVExOzRS9GFupwF+vrMfhw4eL1ZryXIlc3O9d6/Lly8VQqBwc8mu5dyHPxcg9Gnmext6xefjS66+/XixJu3dsXub2uWefi+3GduykgJO7C/KO5Y103SOHjxWho1qrRz2ds5E+s1HPq1w1Ymp+qdhQb3ZxJdZT0Clv1qOavmO+/1z/r62V0rXbYysPG9vZimb67PpmLa5evxbziwtF0Z6HVBUXzBf572h/O4sj/f09lH4vIQMAgO+9vcL/o70KeehULubXSpVYWlmLkbGJaGxtRz0V5JuNrVhZK8drb7wVvQOD0UiFd+4N2EyF/MULLSlg5A339gryKIZAvfXWW8X58i7dea5D3qU7h4rcc5J37c7Xy8fkcHH9+vXiM3mTvjxfI0/MzitM5ZWg7r777mJzvpe+/WIRMiIPZarvxHZzt+jJ2P/OoeLaGzkQ1RopGG3F0vpmLKZgNF+pxeRyOU62tEXv+FQsVesxX9qI1fT+7OJq/NXn/iYOHTwSGxu1dI6daG6lsJR+i0Z6fHvf27GevnMeK5XiWDRSWPj72tbt1rzd6qlt3m75/e8lIQMAgDvidj36oRwysjzMKRf4eTWmPNwpT5LOYSCvCrV///7i/emZuXjq6Wfj6WeeKz53/70PxNXWq0UxvtVIJXYq1vNciPyYe0lOnz5dDHfKKznl13KvSZ5oncNG7s3Ir+X3Pv3pTxe9GDmQ5JY/m4dx5V6RvJLU+++/n0JGOn5rp+jFyCFjY2M7Xn19f6zXdmNhvRGzlUZMlmrFxoKDi+txc6kavQvr0TWzFocuXY8LPYMxurQeE6nlvUGOn7kUA8OTUV2vx24KLvWNehGoNlOAqqbnxWSMdJ2dItyk53nU1O3r76ZAlZ/fGr6VgkR6r2j5vRTi8vvFY37ve0jIAADgjrhdj37ooz0bufD/8pe/XOxRkQNG7mHIe1jkIJDt7O4UvRPFxnepqO68dj0V23kY01bx91NPPVUMf8rnymEhnyPPsch/5+vk1/Lci73hUfkxb8yXezn27iPLj/le8vv5M3n4VFHQp2s0mnlI1E6s1XZipbpdTEgfTsGiP4WK7tlKXJsqR+v4WlwcW4tzI2txdnglLk+U4ul3Tkb7xFrcXKzGzZlSjC9uFHuClNe3o7Z+a6WstRQcllJAWE/3UN7ajc10O7mnJPKKvHutllqebpKe726me8pfPc/8zq/dfr14rN5+/B4SMgAAuCNu16OFvaI+F/g5COSiPvci5KCwt9Rrfj2v8pQDR5aL/uL4FCw6269FpJCxvdmIa23tRYDIPRI5IGS5J+IP//APi3Pl8+aN83LPRJaPyeffW40qP9+7Zn7M182fyb0YS+naeRhTPQWAjeZ2zJVSQMjL7q7VYySFjGvTpWgZX42zgwtxrH8uDnbPxjuds7Gvay7e7pqP11tH4uTAanzQNR2nbkwXu5n3zVZjdGEzxhc2YrbciJFyLTpWS9G/vRWDKTFdW1uL3spG9JYr0b26GovpnjvTffSne+1LwWgq3WNPCmD9zUZ019bj2vJSOrYceTZH/+JKCisRt77p946QAQDAHXG7Hv1QMWwph4lUwOd9JrbSY/u1jtisN4oJ0s3cU7GbCtjbx2fbKWDUN+tx6L0DMTs5FedPn4nNjWpxrr3wkFuW/84hJW+2l4dcZfm9/HoOK3loVg4jWzt59kO6Xiry88pPeY5EHrL1ta99LSrVjajkv9M1y43tWNhoRsfIbNyYLUXH1GqcGZiPo73z8e716Xj16mS80DIez1yciKcvTsWzLTPxzcuT8a3LE7EvvX+ifyXO9i9E50Q5+qc3YmS5HjON3Tg1PB73nT4R91w8EwcXZ+NLp47GgenJeOxaS/zl8ffi3O52fOXMkXitNBV/fuK9ePTm9XhhejC+0nk+vnj5RPy3cwfTZ0/H4fXl+L3XvxXvr8xFEcvSl8qdIR8OnMpf8vaPmV8rnqZ/5cfiF7v9fn6eW/H+bXvHfPS1jxIyAAC4I3JhX7SdPGF7K1WtuTViN7Xce5ADQJ6M/Wu/9muxsloqCtqtdHy5cisg7A1hysfl8+RehzzkKb+e5ddzD0QOEfn1fK7f//3fj1dffeXDHop8zr3gslHdLFaFqqeKO7c8RGkzBZu8ClReMaq0Xolyelxq7sRCdSvmVusxsVCN3sn1aB0ppdCwHB/0rcY3zw/HM+dG49Ez43H3kaH4ygfDRfvqkeF46GIKC5cm4/nLU/F6Chsnehaia3w9BmaqMThfjdHSVnQsrccfffBefO7S6Wjb3Yk/Pn803p6bjr56M06uLcYjN67GoasdcbJRjUfaWuPd9Nqj3dfi5eG+uNGox5duXIzhzUa81t8Xnzt/Ih5ouRi13JWRklqeEJ4nghdjr+rpC6aglP+ppLaVx1RtN6OeHjfzjhvpt8hJIn+0mn6hFPFuvVYcmc+Tn/3dQUPIAADgjsjBYC9MbKfifSe1Rh4ClYrhHB5yOMg9C3n/imKYUyqcn332G7G6VirmZ+QwsdfyuXKQyCtB5UndeThUnj/xyU9+spjHkedk5HPk44rloFLb2moWn83XqefJ3OmtvLRsNc+1SMV3XiEqt3KtEaUUQHKbL9diutyM8ZVaDM5uROdYJc7fXIv3u5fijfaZeOzMRDx+diIePtITTx/rilfO98dLZ7rjpZMd8fLJznj5eEe8d3EwzvYuRPtEOVqG5qNtfD6651ajc245Jta34vjQWHzh4vG4u+1CvDjUF39x+nA839MRB89fjjwj5S/PH4rFtc1oWVmOr5w+Eg9euxRvdnTGG12XY2BtKf7q7LsxWF+PLx/eFwd3SvEH770c48truWsmtlO4yCEj/5N+jBQcdmMjtUr6ezcHj5zz0jWKmJYTRHqSY0VxfA4Y6bfKYTD9l7sVOnLCyAd8FyEDAIA74sOAkVpv7824fKU9Lre1x6HDR4ogkedUzM8vFJOxcxDIx+VhTsvLS8W+Fl/4wheKZWjzcTlA5PezfGyWg0qe05F7M7L8eg4Zu9u5FyOdb+tWj0meY9Hc2o31WjMqm1uxmoLFcgoWi+t5E8BaapsxtbKeWiXGljeKHoeuqY24PFqJkzdL8XbnUnzrymw8fm407jk6GE+eHY0r882YTpddycvupvMuVxupbcfaWu4RiVha342pFFZaBifi/PB0XJldjuHlalQW6zGVAkRPsxHT6Z4nGztFr8TIxmbUN3dvzbPYTZV/M507fZeZ9Pfsdno9XWNlJ5X99Z0Y3KrGSgoC09uNuFAvxYXKYmzkIJAnf6fHdHjRct7Kj/XUKvmt9JiDRf61ir6i/DPmyeP59eKDqW2llv+7FTEjPc8zzXMP1HcRMgAAuCPy5nONVLTWm9tR2qjHwmolllJRPza9EFc6umNtoxaTc4sxMTUba6VSChG3JoTvpKI279KdeyfyClN5c728r8UzzzxT7HFRBInbLR+/Fz727OThWClo7KaiPM/3qDa2Y72+HSsbzVispOI+Ff8TqdAfyUvQLqzHzcWN6J4uRc9sOa6PrUbbSDnODZbi/d5SvNG5Gs9enouHzozH14/2x/Mne2IgVeyTle0UJOqxsl6NhVI15tLzuVTpL6agsVDdjaF0zmtji3H2xnhcGV2J9pmNdL1G+p7NGEuh51JpOa7OzkXv2lqMb1Tj6upy3Cyna6/MR+fqUvRMz0V7Ouby4nwspd+wY6McZ8srcSOFsjOllbi0thKXV1fj82c+iOMplLWtrEVH+mxXaSm6b7fFFB4GS6spNC1Eb3qc2dyMxRSuutZWo3t1pQgfuVsjR4g8NKqWf8/0mBerKqVWTm9u5XeLJa2+k5ABAMAdkYco5V2x83CklRQylja2Yn69GeMLlTh8trVYaemDM61x5vK1WKnUolzdjGq9GfXbQ5xyePhomMgBY2ho6HaZ+532jss9F3mY1Fbz1uZ+5dpWLOe9LdK1JpZrMVTsaVGNzlT0txVL0JbiwmgpzgytxMmBlTjetxTvdy3EWx1L8c2ri/H4pbm468RwfPVwX3z1YFf0Ts6nwJLCQvpOk2u1OHK1Nw5eGYgPumfjaN9iHOodL9r73eNxom8mWofXontqM4WZ3Rgv78RE+j1eHu2Nr109FYfHR+IrRw7Ewb7e+Mzxt+PVib74dOuBeHyqK14c6om/OXck/uvpd+K+jpb45tJE/Kf2Y/E3J47HX149F1+82RFfvXAh/t2Bt+Ld5eX47QP74omVwfhs29H466vH46s3zse3Zm7Gg21n49Bgf9x19L14f3ggulOw+6PXX4m7z58qJotXU7AbKS3G0aHuaJmfjv7NWpyZn40j0yNxcW4sVreqsZN7Vr6LkAEAwB2Ri/w8RGkt92LkHoS1RoyvbMbw4kZcH1uJvrmN9LwWY8vVmFnLu2fXY63aTEV8Cgibmx8OkcrhIT/uDZMqJnTfDhV7bW9oVj4mb3K30diJ1WoKNem6Y+maNxc2o3N6Pa5OluPsyFoRKD64sRjvdS/EOylUvHF9Pl5um4uXLk/HCxcn4rELU3H3mcn48vHR+OL7ffH511rixUsTUamUYmO9FHPrW/HO5eH4+r7WuPu9jnj0WH88d2YwXmkfiXe6p+PIzYW4OFqOjqk84TsFkpXc8xExV96O+8+ciHPrq8VQqf7d7ZhL9/unx96Lwe2t+OOL78eDfW2x/+bNGNqN+P3Wo3F3e2u8OjkeXxnuiJbV9XimozPeSvdxaGI2fvfddyLHrj858F483n8tPlidj/emxuKFwZ544OKpaK2WYnl7t7jOtZ2teHdsIr54pSV+7+D+GEnnL6XfbiCFjIcvHI+TpeV4+HJLfKO/L7452Buv3+iIxa16bO8IGQAAfJ/IvRg5YCyWN2N6dTPGUxtcqMaNmfVom6hE1+xmXJ8oRW8KG0ML6zGRwsZcuREr6/Vibkaea/HRuRjZR0PFXst/52PysTmclDe3YiUFjJlS3tuiFt1Tlbg6VoozA8txtHcxhYr5YhL3t1sn4hsXx+PpC3ky92Q8dGo8Hjw5EvccvRlfOjoUnz08EJ/ZfyM++8aVePjgteiY24qNVNyvb9bj8lQtvp7Cx5eOTsYD5+bjG5em46226figazHODZVTmKlGz1wKGEsbMZGHU1VrUarvRLkZcf/F8/HOzEQspe/z+tBgXJtcjr9sPxtdKWT82cXjcbSyFufT8Ydm5+LPu1riePod/tuJI/HwzavFXIo3Wi/HofWVmEjP/+jAvrgZu/HnR96La/XNGNvZjRPD4/HiQG883N4S785OxHxxnf44ND8fd504HS+urMSXO9rj6Oh4sRngxGYpHm67EJfT83svt8WTAyPxjcHhODI9lUJInpdRTNr4DkIGAAB3RLlZT8V+LeZK6yk81GN6JQWNxc0YmKlERyr82ybKxXyFtom16JwsRf9cJQWNdOzaeqxVKrFe24zN5lY08lyNVOs2UrHbSEV0XuY272+R2/Z23udiNzZTqzS2Y6XWiJnKboyuNKNvrhbX0jUujazF8Rvz8d71qXi9ZTDevjwSr14cjKeP98ajR3vjgRQq7j7UG18/eCO+dLAv/vLAYPz52z3xF29diy+8cSGeO9oeHRMrtyZ4b27HRHUnXrk0EvceHYhHzs/Ft9qX472exTg7tBxXxtJ3mV6PgaVqChf1mNmoxeJmLdaatajsNGNuayvaG5vx3NVr8Y3zrfFC17XoTb/RXedPxKt93XH32WPxVMv5uK/9Qjx67kz8+eXj8e7yXLw63B/7xrqjtL4ZL5w5Gk/2Xoz+9VJ8+cx78czNK/HQB/vj+shUrKbf542eznjhSksMpN/v6bZL8cSZk/FSd1u8PzEYXz56IC7X1uP1a+0pVH0QEzuNaFkcj69fORbPdrfHsdmFeKKjM+4e6oin2i/FeqNRhLdiSaqcN9I/zd28UteOkAEAwPdeKYWM5VotZsvrMb5UjtH5FCKW6iloNGJwsRqDq824MDgfZwcW49LwclxPYaN/rhQjC6sxu1KKpfVUnG82o1TfikpedjYFilTfR21nO+rbWylc7EQ9pY/12las1bZjfqMZk+XNGFnajN6p9bg6Wo7TN1fjYOd8vNU2E988NxBvtgzHzem1GEkhpGO6Fqfy7twpIOxvn463Wkfj1dapePHKXLxyeTKO3FiIjplqTK83U8CoRykFhpl6xJHeuXjm5I34xoUUVtrn4v3epTg/tBLXp9bixkIphldrMb2xFYvVRqzWG1FuNqK21Yj61mZspHZ6ZCzenJ2Ob0yOxNvz43F5fTUWUzjIy+qu727HanM7plIhX0vfrbW8HK0Lc1Gv70QpL827FVFKhf9yqvrzRO3pFBIm04vVFF5qjRQA0iGtzVK8NN4THauLMZ9CwVzeGyOdP+9iPred9x1Jpyk1YiFdY3M3opqC3PLWraV909sxl671zcHuYgL6dgpVRb5Iv/tWOkd6iO10H0IGAAB3RCVVvCubjZirbMbwQiV6plbj2uhSXOqfifaR+Rgpbce5m7Nxsn8+tYU4N7Qal8fXUrFeiqHcq7FSK4ZPLVZSkZ8K9rUUJop9Lep5N+56rKcAUtloxEo6/3y5HmOr1RhYLMfNqYVoG0rn7VuI/R0L8WLrbDx3ZjSePzMY1+aasbS8HCtrlWIOyPzGTsys78R0ZTsm1xoxtbIRk8vlmFnbKO57Ib0/t7Edy81IwaQWx7sm46UzN+LFC4PxTsd8HL25FpfG16NnplzMNZlc24zZdPxqKtbL9RSKtlJxn3tfUmumMFDZqseh3v749f1vxddvdMSjnVfi0++9Hken56Ocqvm8slNeVXYhBYi81NOFqclon5go1pwtFnnKVX5qO+l8KWcVxX96WgyjyhO5c4C4XlqNz7Yfi4c6LhSr0hZL297+bF41qphike8vv5zfT5/ZTgGlnlo+9sS1G/FSd0eUt/IQtN3iXvKQq9XUqsUN5CFrQgYAAHdANRWoKykYzJWbMbS8GZ2zlbg8WYqzQwtxJYWAscpOXByYjwPto3GwcyYO31iKo4OlOD1cjraxteiZrsbN+c0YWayl4r8Ws6up6E9F/HypGvOVjRQsqum1akyk4n54YSO6Z0pxdXwxLgxMx5EUBt5on4rnLk7GkydH44XTg9E2uRl905ViOd1KKqinV2sxX91NIWI30iViObXV3PuwXk2Bph6LKcDkvS16ZtbjbP9cvNMyEG+c748D1ybjSM9CnB4sx5XJavTN12I8hZP5Ui2FoZ3b4SIiZaBIdXoRBHJtXk2Vfim14UYzfvPQu3G0vBZj6a2/bD8f912/HsfKK3HvlXPx8OXz8Wh/e/RsbMQjN9vj7cWxWEnHda5X4pmetnig70o83XUluiqVmEq54LWBG3HX9fPxQs+1GF2vRcpL8VTvtbi/p7W47ni9Ed/quR5PXL4Q354aiMl0rkr63KnNcjzbcTWe7WyL5we64uu9rfHC8I344pXT8fzcQAotu9Gf7vG+KyfiqxePxuGJwSKY5I0Vd7eFDLjTvqRpmqZp/w9qP5/a/y25yF6r7aZAsB3DK43onN+IlqlynBqYiwt9UzFSaqbgsZ5CxljsuzqWQsF0vNO7Fu/1luJ470qcS0V8y2glrk2uR/dkJfpmKjE4tx4DC5W4ubieAkg1+ufyxO71aBsvF3MijvbNx5sdc/Fi23w81zobDx+7GS+dH4ue2RR0plZjtbwdPYu7sf/qaDy473w89X57vHCiJ1450xtvnL0R+y71x77WoXirZbBor19MwaJ1ON5uG4/3OqbjxI3FODuwEq3j68VQqsHFRkym8LNc2YxKrVEMWUoZ4lYvQyr2U53+ty3vO1GrxfTObvzr99+Me/q647Wu7vj9996IA72j8cdvvhHPzo3G2+Xl+J0P9sXw7m584crJePTG1RhrbsUfv/92vDQ6EK/Wl+O/HnozToxPxUMXzsZnLxyLUxtr8fy1q/HZY/tjJgePnu74Wvu5mE0h4zOnDsQjve1xbHExvtB2Lu47eTxubm/H76RzPNvbGUcWF+IPT7wX/771UBxsluO+4WvxmZP7Yz199ujAYLxbXYg3d0rxX158Kia269FMn93dNvEbAIA7INXFUdncicX17RhLhfiNhWpcmck9GXNxLoWMa+OrMbYRcaxzPF473xevtIzFi1em4pUUEN68NhfvdS3G+73LcWJwLU6ndn54NYWOUlwcu9UupQByYbgSZ26W4kjfaryTjn8tfe6Zlvl49PR4PHKsP04MrEff8k7cnC3F2kZ6TEHj220rcfehvnjg2HA8fGIsnjo7GS9cmIyXLo3HS1fn4lvX1+KljtV4rXM53ruxms69UszdODe8FldG16Jzolz0sIwuN2IuBaWV9Wasb26lcLEbzWbepyOvepVyRREsPiKPa0rvD2zW49eOvReP9nbHudGJuFxeibX09rd6++IPDr0Xf/re/vjq5QuxmF57aqAznuq5GpenZuJ3U/BYqW9F+jrRUduMsfpu/N5rL0VL7MR2Xh43Ff+/dvCVOFxdjcdvdsXnui5Ga7kS/yV9rq9ZL65xNOrxW29+O95Zno3/cuztolcjD7U6ND0bf3rh1K0VryaH43PnjxbXf66vKx33bvxR68n4jW8/Hf15XklKT1aXAgDgjsg7fufdtvOQqbzL9tDSRnTNlqN1ZD5ahhfi4uBc9C/WU/jYjA86RuNbp7ri2xeH46nTN+P5i6PxQstofPvyRLx2fTreuD4Tb3fOx7vdi7G/ZzEV/8txoGc19netxJtXF+Ll1vl49uJ0PH5+PJ46ORTfPjMQg6u70T+9GuMrtZis7MbVyY146fxQPHZqLB4/MxHPXZqPF9uX463O1ThwYyWOpkBzbKAcx0aqcWq0GucnqtE6sR7tkylYTJXiRrr3YqndpVrMrdZjqbwVpepOChi7t3owijkSt5bXzQGjaKlQ32s7uztR2WpE68Z6/P77++PM3GyU0odWd5uxmA7+/NmT8WJtPQ5u1uK39r8RF+ZX4r6B9vja9fPRvl6Of3v89Tg6PxsdjXo82dMWB1fm4nfPHogv9l6K0Xo93h8Yi9/f/1a0bG/F3QMd8fnu1uipb8d/e3dfvDsxHgPpc1+4dia+cPZInGmux7/Z9424uLkR/Sn0/PXpM/Gnl87GZvpv9troQPzu+YNxqV6Nf3/wtThU3Yi3GhvxO2+9HJdWFoshUw0hAwCAO2FrZzs2t7ajXN8qVn4aX6nGzblKXBtbSCFjMS4NpbBxczYGVxrRm8LGpbHcI7EcB/vW4q1U8H/r6kQ8eeZmPHFuIJ5M4eDpS2PxTOtEPNsyHt9IIeT5C2Px3LmJeOLUeDx0YizuOjIcXz7cF2+c7YuZ8m5MTC9FqVyJoan5OHR9PB47OxoPnZ+Nb10YjtevTsf+zoU42rca54s5IKXoHFuO/qnlGJxZjpG55RhbWI3JxdWYWlqLmZVysbTuYrkRq5VGVDa2Y6O2E5t5wnQzFd07Uazs9FG3wsVusTpT8VY6ptJoxD2pmP+ji8fiKxePxkh1NYWPvPpUNR6+3Bqfu3Qx/ubEqXikpzM6Vtfjs6cOxRfOfxDtc3NxYWEhvnrig/irk4fiubbLMb+9E6ObzXjw8tn4/dMH4jOXTkbHei06J1fjS6dOxJfPnImeheU4s7YWn03X+suj78ZDbRdiId33diPiwNRYfO7EwfiLC0fjD9ovxqevno3FpWr6LU/EH505ECfGxuPV8bG4+/jpuLvtSnwtnfOFlnPFqlQbQgYAAHfCbiqC8zKzefft5Y2tVPg3Y3hpI3qmV6NteCEu9E3HhZtzcf7mQrSPl6N/oVqs4DSynArluY1oGVmOEzem482LvfHaxZvx7fM344UUOJ6/MBqvXRmL1850xitnb8R9h3vjL/f3x5/t647HTg1GeWUhppcrMVaLdP75eOFkdzx4aiIePjkc+1oH48D10TjavxhXhhajJwWLodmNGJ9eifn0mdnFtVgubaRAUY3V8nqUSmuxtLSSHiuxvroYpXrKCtWN2CkvpO8WUU3pYbeYhJEuljeua9bTQx5OlN7Y2Uyv5//vX7u1wFPeX2KnWQxbWk/HNrdWUgSpRHo1R5Bi5ae8Od5ms1bsB1JPL6esFI30/k6zGls7O+lzUXw+nTlPvs5dJ1FLj3nlp8V0tmYKK3lJqY10XD5X3iR9O93fWtTTZzeKe8srXeUFpo7MjMbbSzNxYmk5/qrldHzzxulYSXeaN/mbzRFpay0FoO3i3Pl6+Xw7eYmrrfX8/YQMAAC+93IRnDfLy0OJ1vLcjOpOjK/V4+ZCOTrHl6N1YD7O5+Vre+fjWNdUnLkxEzdmKzGXKtqxUjNuzORN+laje7oSbeOrcWWyElemN6J1ph6tkxtxdXK9WEb2T1+9Er/7Ynt87s2r0TbfiI3ySkxs7MQHA6V49lhH3HuwI+45uxTPXV2NA9dG4/TAXLSkz19Pnx+Y34zx5WYsru/EVGU73eNWVKqNWKnvxnJtJ0qbedncnWIfjloKTMu5aK+lQLFVLvaVWM0hID2mFJAr8BwHir0n0hGxmf7eLdaObcR2ficV7LupSG+m93fzslPbG6l4T9dIR+RQkj+bQ0szfe7WZhbbxXK2ORBsb6V/b6Wz7uSUk1t6noNNum7e8Twfl1eMKtasrafX0sPePexs5cVzc/hJcSb9tyjCRzq2Y2Y6nrjSEk+fuxKHBidjebuZ7qBRvFesiNVM19xMLT/f3ioCTr6XnXpNyAAA4M7IxWkuVlOdngr1XLRvx3S5ESNLG3FjuhRtI8tx/uZiHO2Zi/c7ZuK99ok40DYeR65PxLXxlWKzvrwz+OXhpdQW48rYSrRPlqJjbDHOdg5H50rEo+dm4j++0B6/9dT5+KBvJZbSxVZTOzZUiXsP98dDh67HY2fG4ounl+PJa5txenwzrqbA0jZVi4tTm3FjaTtS3oi+te24mq43mYLQRgoNuQehf7URQ3neRXqeew+GqxE3U4XezJMtUoG/knJFfyViJgWanAty70PeT6M/hZWudFx/Ou9iUaOnN3PY2E3Ff/4n/9lMRXsq4DvS+bvTeXfyLnjblRiqNKMvfbaeJ3hsVdO9bUdvOs/4+lZMr1ajmYr93WY6YLeRY0OkrxB95Z3iPkbSy+s5baR72E3hbqJSi6H0wnIKK1s54KRTjle2YiDdb3FMajPp8GspYN1Inx9NKaVcSTdcr8dmfTuGSjkUpr9300V2GjGY7rMrJaK19N/SPhkAANwROWTkgjrPVchBo5yK2uVaM2bKeUhUPW7MbkTbRDnODq7EsRuLsb9jPl5rnYgXLwzHy2d74pXz/fHOtak43LsY50bX4mJqLWN5N/BynLl8PS5Mb8dn3xuKX3miNf7izY6iKK6tr0XvUj2+ngLG5w/ejIeO9cc9x0fi43cdiV944mIcGGnEwMpOvN82Fv/hnnfiq2+0xkQqzB852hX/9vHD8V7neDTSPc+n+/3CK2fjP973ZvSs1KO/HPFfnjoZv/30mZhKxfhWKtzzLt+//fgH8ch7l4v/y5+XfH3z6lD8xkPvxa8+eS5+7fFTse/6XDHUKBq19GPUb8/NSAc3GnF1aC7+/VMn4q/e60m/0U40m5X4o2+dKj47ML+eav2NuPvdK/EL6e/ffOJQ/O6zJ6K/1Ch6IhbTKZ6+NBO/9GRLev9S/LunzqWgdS59n65YSGEgZZK4f9/J+N2n3o7W6aVopAuvpQ/+0bdOxH/65gdFp0ju6uhersVvPXckff5k/NLT5+Ludy6kY2vRNr0SP/vkmfhvb7fExvZ6ijM78WcvX4lfe+xUtKbQJ2QAAHBH5ICRezLyyKA8MToPLyptNlPQaMRseSvGcvE+txGd0xtxcaQcx26WihWj3rw2Hy9fmYpnz43GoyeH4t7DvXHPgc64OxW89751PqYWy9HW0RMnh9bjT17tit986my8fnW+GOK0UVqJE8Ol+NN9PfE3xybjibOj8fC5yfihu47HP/nysbj79EwMlFJAGFyNn/zS/viTb7fGXLq/Lx3sjk88eCze6poshjPlpVx/57mz8XP3HIob6ykQpQL9Jx88E5+852S8msJPXvb1yNBy/Ou7D8fnX79crLiU6/a7DrXHT9/7QXzikSvxo/efjS+923FrGNNuI2L71n7Zxb9SqJhIJ/nFJ87Ezz58PCbK2zGYfpNP3nc0PvVka8ynz5RSUPilR9J9P9weP/bQqfiJ+47HhdlKcb6BSsRPpev84H2X4mceuRC//Oix+PgjJ9PnT8drbXMxn77TX7x0Id3/4TgzvFaEm+kUPj715PH4oUcORC3fUwpXF2fK8cmHPoiPPXIq/o9H2+LfPns+BabdGE23+8knrsfPPn4ppjZSMNzYjX99zwfxK4+ei7l0/4ZLAQBwR+SQkVueJpAL9830ZKPRjPJmI1aL/TO2YmZtM8aXqtE/vxFtkxtxfnQjjg2sxf6elXjl2mI807oQD5+ZirsO34yvvnstnjjWG6ML6zEytRgXRqvxN69ciM89/0GMpaI7b/o3u1aPR452xmf298VdKVB8+8pkPN06Hf/ynlPxf951Pn75mUsx2NiND7pn4hP3nIk/TCFlKVXgXzzUFz/04Pl4M72eJ2Ivpxr8N19ojZ+4/1T0VlIYSuf/+MOt8c8fuBaf+ebpYvjUO+k+c1H/Z29cL0LGZvqyn913PX7s3lPxH95djh+5/3z81RvtxZyLIlns1P52uFT6cy21//Zme/z4/cfi3Z5yPN62Fp+4/3R86fBAcf7R9Bv92ANn4geeuBH/5ts98VN3H42TN2Zjd6cZvdOl+MV7D6eQcin6U7oZr27Fl1pm4scfvRBfP9gTs+k7/fEr11IwOR9nh8pFT8RkChk/+URr/EAKFPn8uzu78e7QUvzQAxfi377Qnl7vSedrj9UUftbTOb+wbzR+5ivnY9+VtXi9czU+df+J+Nw73ZFOk75DQ8gAAOB7L1W2RUGdRwflVsxJ3t6Kza1mrDd2olxrxmqqZovVnFJlO7K4ETfmailslOPiyHKxnO2bnSvxzauL8cjJkXjocFe8eW02RlfqMbW6GQOrEef6FqK9byLWq81YSoXxid7FFEZa4ysnxuPx1vl4+/pkvNy5FD941/H4xw9dix978Eycnq7FieGV+MH7WuN3Xu0pegy+cqg/PvZga+zrmontaMRKKqR/PRXeuTdioFyPkfJWfOzhq/H/eXggfvWBQ9E5vx6v3yynIHEh/uSNzqLwrjUb8Ycvtccn02v39m+nEHMyPvPihWJ1pmZquesgT/BupGfFQlTp8d2+pfixuw7Ff/lmR/ziyxPx0/cdiZaB6dje2ooba8348btPxs891x2fOTQaP37fuXjj0miKC7txLSWGn773ZPzmNzujlM4V2ytxsGMgfv2ho/HY/s5YSCHj06+1x8cfOhdnR3OkqMX8+m784kPt8bEHLhY9NVvpnyevDMXH77sWf/NOb/z0o9fiFx5rj9HlPD9kN84M1+Jn7j8Tv/lSf/yHb3fFj99zJD64mVfEyhPYa0IGAADfezlkZDlg5Ke5ON5O1fXW9nZspiK41tyJ2mYjqrV6VKr1WCjVivAwuFCJvtm1uDy6HMdvLsV7PUvxUst4fOvsQJweKsV0KpZvTq/F0PJWzFd2olptRLlcjYGFRjxztC/uf78zHrswES91LsfR/vnY17Nc9GT8k0e64mN3fxD3nrgRZxd34p/cdT5++6VrUUkh42uHeuNHUsh4u2s2ld7bxapROWR84oGzMVSqx2ipET/8cFv8Hw/fjJ/+2rvx1Inr8WJfKX70vjPxx693FCFjo16P33jmUvzUA+fiwPpO/PzDZ+MPnr3Va5DnY+eVm3aLCdtFDR87KXDdXNuKX3n0eLqv8/H/urcz/t1Dh9LrefJ1JVqmqvHJrx+O33v5ejzSMlH0ojxycq4YqnVhIeKf3d0a//GVFLDS37E5G83mZoymH3a1uRul9Pv+4WuXUzA6EyfHV9MvvxGLlYhfu+9q/NTdZ4p7qqb/Fl870Rs/9WBXPHNhKH712Zb4yScuxpWZ1WjurMfN6mb82KOH4//9eFsKZC3xM/cciuV84ymwCBkAANwRufbdk3fB/tu2W8zRyEGjCBupyF+vb0cpLx1bqRVhY2StEb0LG9E+thIXBufjWM9UHLg2lgrgeszUdmMuFf1jSxtxc3EzumZrcW1uKw52zKWQ0R3fODce+y+PxtGexTg/uh5Hh2vxA/dejH/ycGf8wn37418/0RLvzu/GTz94PD7/2q2ehq8f7I4fuf9cvN69VBTxK+m+/uNzV+NHHzxd9Jz0p0r+Rx+6HD/ySHv84qOn4xe/2RPP9a7GL97zZvzpWz2R6veYTOHnJx87ET+fQsPVzRQyvn4kfvHBcykE5MFK1Rwx0lHbRQ9G+sqxncLWasoTf/nK5fjEI53xjx7qis+/dObWHhjpNzrcN5/C0ZH4/LvX4vX+pfhnj1yKL7zaHbvp3i4vrMcPPdQSv/d0R3F8I/17d6dRzAvJa1iVd7bjT15tix975GrsG6nGYnp9MP3mv/xMe/zKA+9HfXunWDXrP798I37igTOxr28h/uKV7vjkQ0fj9Eg6OoWhvPDuV9I5/uGD7fGx9L0/l0JLnuC+s7OVQobN+AAAuANSXfuhvJfDR1v+H+J5nkYOG3st92xs1LeKYVTz1Z2YKKXiPgWNjulKnBtYiCPd0/FB92wcuDoab1/ojZdPdsQ3jlyLF071xVNHU9F/aiC+fWky9l1bjDM903FxeC2uzTbi5Fg1Pnb/hfjkN27GX+zrik/cfza+erESH7v3VPzht84WQ4e+dqg7fjgds69rsdg0r5xSwH9KIePjD56NodV0Hxu78eMPXopfeKYrvn5qKoWPs/En74/Hp+5/P/7orRtFb0LeufzjD5yMf/PMpehNQeAn7zmaCvhzMZFXgN2tp/OmL7ybQlY6tmgpFOShU/turMa/uvd8/MB9l+LUcLl4bSeFgNeuz8QPppBy94WxOLSwEz/4yMX4w+dailB2fnYjPvZgS/zB023Fvha7OSrtpniUrrWbgtxMus6nX++KH/5aR/zsI0fiNx99M/5dCj///P72+JnHW4shVnlI1S8/2RI/98j5OJJ+p68dTde791js61xK109hKAWNE70b8YP3t8QP33cuDg5s3Br2tZ17ZKwuBQDAHZDr0b9PLrLz/83PbS9s1HOvRgoa1cZ2sQrV0kYjptY2Y3CpFtcny3FpdC1OD6zEoZ7FeKdjMd5sn4vXr8zEq61T8Xr7QrzTtRoHeytxarAcXaML0TOzHoPLzbg8vRk//tC5+JnnuuPQ1G78yL0n46cfuRD/4sH2+IPXrsVCuofck5FDxjspZMTOeqynIvu3vnElfjh9bnCtETfXd+KnHjgbv/rM5Tg8WY2feOh0fOKxllTon48/2HezCBmtQ2spzLSmIv5iPHVtNQWUE/EvH2mJC3kjjp30TdP3LNJVfixa3vhuJ7rS25988HR86rGzRa9KnruSD7s3Bad/8mhb/PZbffGV03Pxw+mef/PJ8zG3uRsX5prxwzlkPNOSCv70w8Vyety8tYhVCjNTqX36jRvx8bv74ueeOB+/8eSh+OXHz8U/vL87PvZAazGxfSSd52cePJVCxtm47/xE/N5rA/F/plD0+OmpFIp2o7GVd2CP9Ftdip99+EyMpc8086aAO+k6VpcCAOBOSDXp32uvzt6bFJ6f5+J6K1XXza2daDS3i16NlepWzFS2YmR1K7rnN4sVqC6OV+P0SDWOD5TjeP9qHO1djnPD5Tg7VIrLk5vFkrhjc6sxulIr9rToXmrGJ+/6IH75+c7oTSHmV5++FB/7+rH4xw91xR++c/NWyDjQmYrvS/FW11K6n2qUd3biN56/Gj/08IUYKqWQsbEVP3X/ifh3T6RiOyWi33jhYvzgQy3xTx+8kkLGYDHE6sC12fj4I93xM4+ci5/7+rfjx9Ox//iRK/F293z6YlvFMKfIrfjy6V/bebWprRioR/rMifilR48Uczt20jGb6bf48zdb4x8+3hmfuOtQ/Pw9++MTKRz98qOno2+tGRdmd+NH0/3+zvOXit6FFAliLAWho33l6J0tF5sJ/sHL7fFDD3bEa8O1GE0HtVYifuLpnvjR+88VvTfda9vxY/eeiU/eeyp+9p5X41P3nYp//NjV+Kt9vcUqYHng1WJKTz/3wIn4Nw8fj/Qt0oVyitlIt98UMgAA+N7LNenfp6izP9KKsJH/D356spXSRt7sbjMV8+t5InOeg5EK6PEUNIYW69E3V42e6Up0TZaia2ItPa7Gjam1uDlbieH5jZhcbcTyaiUW1rdiYTOKzfny3hW//GxrTKSQ8XTrfPzEPUfiHz3UHb/3Zn+xxOz9h64VIePbPWuxnALATLqXX/9mR/yrh87GYPr8wEYzfvz+k/Gbz96aw/FUy0z8ywcvxj9/uD3+OBfl6bUnjg/FDz3QFr/98vV4oaU//uubnfFPH22LJ08PpuCwW6wo9WHIKL5wnkDdjJu1VMinkPErD79/a+O+9NZ6Ov4/PHE4/tmTnfGFo8Px3MXx+IVHz8enUrHfvlCO1qkcei7Ef3rxahEYllLt//zllRRyDseD76XgkW7oz165HD/4+IU4O5K+4fZ2zFR345ceOZ1+i6PF6lltC4348Ydb4xefvR7PtQ7HFw9PxD997Er81+dai3008i7h8ymY/Nz9H8QvPXS0CGPFLn476+m+LWELAMAdkGvS/x55rsbexPBiA7+tPHxqN6qpgK6k2nYlhYbFciPm12oxs7oR08vrMbNy+zH9Pb9WTe/XY6m6ExsbtVhr7MZqOk9/Ch2fuudw/Oozl2I2hYw8iftnv/pGCgid8Qdv9hb7VTz2fnv8yIPn4/f3T8SBqUq81bscP/nwxfhX9x+NsZVGDFab8cN5ydjnW4rJ1dfXGvFjD55MQeNS/Nmb7UXI+Kt9PfEvU1B5oatUBJfnO9biB+69FHe9d/3WRO/UcoDYe4ydvKTtThEyfvbhU/HLjxwtzpP7EFYb2/GL97wRP/J0W1wu39qB/NOv9saP3Hsozk6tRF9KQT9/75n46SfOxltjpTgysh6ffmMw/vFTF+L+o92xVY347Mut8S8ePxUtQykWNWuxuNFIQeZ4EbhyyDg9XIlP3Hs6Pr1/vJgY3pLSyr96+Hz81pNnYqm+m6eSx3S6oZ9JIePnHzoRs/mWt+vpX3oyAAC4Q1JN+t+tCBrF/0W/NVejWYSN3ajXd2IzpY1atR6VjXqsrm+m0JEeU+G8vN6M5Y1mrNZ2Ym1zN0opXNTrzaik8LCWzjFQ2ioK6xwyFlPIKKfX//KVM/GPvn4+fu/ltqL34PjAUnwsFdz/8pHr8a/SsT9338H44fvPxa+8dC3mN3biRmkjfui+8/Frz11JIWCnmDT9x+/2xsdT8Pjc6y1FmPmdFzviXzxwMo5OVotJ3pemd+OH77oQn/326SKY5KVrc7a4Nbwp/6uRvmsKGSkQ/OzDF+LnHzlRhJN87GgKMf/mntfiU8+0xGQKGPWUuj7/3kh84qEjsb97PJZT8PjPT12NH3jodHz8/iPxU18/FT/z8Jn4oada4sDweqSfJv7slSvx8RQazo+UijCTJ6D/zKOX4hP3nYu5dI132yfjJ+89Hl88OpZ38IjRSsRPPn4ufuPRkzFeqhf3Unzm4ZPxrx8+G1Pp77wiljkZAADcMakm/R+SC/BiZFF6kodQFcOotndiOxXaO82taDS2o1bfjo30WG3kXcR3Yz0lko0URqo5kBSf2430clHYz1bq8dA7F+LpI9difSudJ712ZWw5vrzvcrx8tjdq6dyr6RpvdSzG1w/1xVcPdsQ9b1+Kx04OxoWFZhFCxtI5vvZeRzx59EZsphvLcydODJfirncux1sXemMlXejpoz1x1/6WGC6n8JBueioFgfvebotvf3Br+NFeuMjXz4+3vmXE9Pp2PHbwWjz2flusp5ca6bWJpWo8uu9kPHWiKyrFUKvtONi1GF/bfynO9I6le464OF6LB070x5fTPdx/8EY88kFHvNW7WsydyKtjvXZ+MO5691p0z1aL32EunfjBI/3Fzul5yNf5vsm4d19LHO2bj610v2vpoCeOpe+YrjG9Vi16VRbTl3/44NV49FB7LKWAlqeS5G9gdSkAAO6IXI7+z/jb4VPf2W7N2/j7294yuXstazabsbWVBy39bYBp5NDykb+L19K5c0Geg0ou9vME7FtToG/t6VFNhXZ+nt/PLb+/kV6vpcdaOkEjzydJz3PL52um8zXTa7l35vatfCh/l737yz0EjXSP6WNRT0EqPzbyBPjU8vN02eJ6G+lJcd3U8n0W183v3X6e77m4/9TyveXQ9dHvUexNko+/fWz+PjmM5eCTXiruNd9zce+377uR7qfowbjt9n0LGQAAAAAAAAAAAAAAAAAAAAAAAAAAAADfn76kaZqmaf8Paj+fGgAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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alt="" class="stl_04" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 2.9132em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.11em;">Revista Científica</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;y Arbitrada</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;de Psicología NUNA</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;YACHAY.</span><span class="stl_07 stl_08" style="word-spacing:0.09em;">&nbsp;Vol.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;1,</span><span class="stl_07 stl_08" style="word-spacing:0.03em;">&nbsp;Núm.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;2 (jul</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;-</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;dic</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 3.6798em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">ISSN: 2697-3588. &nbsp;</span></div>
					<div class="stl_01" style="top: 4.5657em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:-0.02em;">Rendimiento de niños con problemas del aprendiz<span class="stl_10">aje en test de inteligencia y de exploración &nbsp;</span></span></div>
					<div class="stl_01" style="top: 5.3323em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:0.02em;">en la memoria de trabajo en Manta &nbsp;</span></div>
					<div class="stl_01" style="top: 7.3472em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.36em;">predominantes las ejecuciones Border line y patológicas en todos los</span><span class="stl_13 stl_08" style="word-spacing:0.36em;">&nbsp;test &nbsp;</span></div>
					<div class="stl_01" style="top: 9.0806em; left:7.0854em;"><span class="stl_13 stl_10">neurocognitivo<span class="stl_08">s. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 11.7964em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.17em;">Se muestran los resultados de la ejecución del grupo control en el</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;Test de</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01" style="top: 13.5322em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.17em;">Figura Compleja de Rey-Osterrieth,</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;y en</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;la Batería Parietal de Boston,</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;que</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;se &nbsp;</span></div>
					<div class="stl_01" style="top: 15.2489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">utilizan para explorar la memoria de trabajo visoespacial; así como en el Test de &nbsp;</span></div>
					<div class="stl_01" style="top: 16.9822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.1em;">Memoria de Rey,</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;y</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;Tarea de Repetición de Dígitos</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;Orden Directo,</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;que</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;se &nbsp;</span></div>
					<div class="stl_01" style="top: 18.6989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.03em;">utilizan para explorar la memoria de trabajo verbal. En este grupo no se registran &nbsp;</span></div>
					<div class="stl_01" style="top: 20.4322em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.01em;">ejecuciones patológica<span class="stl_08">s. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 23.1506em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">Este análisis indica una diferencia de</span><span class="stl_13 stl_08" style="word-spacing:0.21em;">&nbsp;ejecución</span><span class="stl_13 stl_10" style="word-spacing:0.12em;">&nbsp;estadísticament<span class="stl_08">e</span></span><span class="stl_13 stl_10" style="word-spacing:0.12em;">&nbsp;significativa<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.8839em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">En el caso de los niños trastornos del aprendizaje de la lectura se han obtenidos &nbsp;</span></div>
					<div class="stl_01" style="top: 26.6014em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.07em;">datos que indican menor capacidad</span><span class="stl_13" style="word-spacing:0.08em;">&nbsp;de</span><span class="stl_13" style="word-spacing:0.07em;">&nbsp;retención de la memoria de trabajo,</span><span class="stl_13" style="word-spacing:0.12em;">&nbsp;en &nbsp;</span></div>
					<div class="stl_01" style="top: 28.3347em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">relación con hábiles lectores. Sin embargo, los datos del presente estudio están &nbsp;</span></div>
					<div class="stl_01" style="top: 30.0514em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.28em;">mostrando que la capacidad de retención</span><span class="stl_13 stl_08" style="word-spacing:0.26em;">&nbsp;de información de la memoria</span><span class="stl_13 stl_08" style="word-spacing:0.22em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 31.7839em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.31em;">trabajo también es menor en los niños con otras formas de trastornos</span><span class="stl_13 stl_08" style="word-spacing:0.3em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 33.5031em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0em;">aprendizaje escola<span class="stl_08">r. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 36.2197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.36em;">Este resultado corresponde a varios estudios realizados en la Universidad &nbsp;</span></div>
					<div class="stl_01" style="top: 37.9531em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.32em;">Autónoma de Madrid (Jordan &amp; Montani, 1997) estudiaron a 24 niños</span><span class="stl_13 stl_08" style="word-spacing:0.32em;">&nbsp;con &nbsp;</span></div>
					<div class="stl_01" style="top: 39.6697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.38em;">dificultades en matemáticas. La mitad del grupo presentaba problemas</span><span class="stl_13 stl_08" style="word-spacing:0.34em;">&nbsp;en &nbsp;</span></div>
					<div class="stl_01" style="top: 41.4056em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.03em;">matemáticas y en la lectura y la otra mitad presentaba problemas únicamente en &nbsp;</span></div>
					<div class="stl_01" style="top: 43.1222em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.03em;">matemáticas. El grupo de control estuvo formado por 24 niños sin dificultades de &nbsp;</span></div>
					<div class="stl_01" style="top: 44.8547em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.04em;">aprendizaje. Los autores plantearon ejercicios matemáticos utilizando solam<span class="stl_08">ente &nbsp;</span></span></div>
					<div class="stl_01" style="top: 46.5722em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">dígitos. Los resultados mostraron que los niños sin problemas de aprendizaje &nbsp;</span></div>
					<div class="stl_01" style="top: 48.3047em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">rendían mejor, en ambos tipos de tareas y en ambas condiciones de aplicación, &nbsp;</span></div>
					<div class="stl_01" style="top: 50.0222em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">que los</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;niños con</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;problemas</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;de</span><span class="stl_13 stl_10" style="word-spacing:0.02em;">&nbsp;aprendizaje<span class="stl_08">.</span></span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;Los</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;niños con</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;dificultad</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;específica &nbsp;</span></div>
					<div class="stl_01" style="top: 51.7572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.22em;">en matemáticas mostraron un rendimiento algo mejor que los niños con</span><span class="stl_13 stl_08" style="word-spacing:0.21em;">&nbsp;una &nbsp;</span></div>
					<div class="stl_01" style="top: 53.4739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.39em;">dificultad más general en las tareas simples y en ambas condiciones de &nbsp;</span></div>
					<div class="stl_01" style="top: 55.2072em; left:7.0854em;"><span class="stl_13 stl_10">aplicación<span class="stl_08">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 57.9239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.16em;">En comparación al estudio realizado</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;las Unidades Educativas los niños</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;sin &nbsp;</span></div>
					<div class="stl_01" style="top: 59.6572em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">dificultades de aprendizaje poseían una mayor capacidad de almacenamiento. &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">24 &nbsp;</span></div>
				</div>
			</div>
		</div>
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				<img 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alt="" class="stl_19" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0179em; left:7.0854em;"><span class="stl_20 stl_08" style="font-style:italic; word-spacing:0em;">Moreira-Ortega &amp; Nieto-Romero (2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 5.8471em; left:8.585em;"><span class="stl_22">•</span></div>
					<div class="stl_01" style="top: 5.9472em; left:10.0875em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.13em;">Análisis de los</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.1em;">&nbsp;datos</span><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.14em;">&nbsp;estadísticos comparativos de las</span><span class="stl_11" style="font-weight:bold; word-spacing:0.07em;">&nbsp;ejecuciones &nbsp;</span></div>
					<div class="stl_01" style="top: 7.6639em; left:10.0875em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.04em;">del grupo experimental y el grupo de control en test neurocognitivos &nbsp;</span></div>
					<div class="stl_01" style="top: 9.3806em; left:10.0875em;"><span class="stl_11 stl_08" style="font-weight:bold; word-spacing:0.09em;">y pruebas de rendimiento intelectual. &nbsp;</span></div>
					<div class="stl_01" style="top: 12.1131em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.31em;">Los análisis comparativos de las</span><span class="stl_13 stl_08" style="word-spacing:0.3em;">&nbsp;ejecuciones de ambos grupos en los</span><span class="stl_13 stl_08" style="word-spacing:0.29em;">&nbsp;test &nbsp;</span></div>
					<div class="stl_01" style="top: 13.8322em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.33em;">aplicados muestran datos interesantes. Se pueden observar los valores</span><span class="stl_13 stl_08" style="word-spacing:0.29em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 15.5656em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.23em;">media, desviación estándar, y rangos, de la ejecución cuantitativa de ambos &nbsp;</span></div>
					<div class="stl_01" style="top: 17.2822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">grupos de participantes en los test administrados. &nbsp;</span></div>
					<div class="stl_01" style="top: 20.0156em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.14em;">La ejecución de los</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;participantes del</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;grupo</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;experimental en todas las</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;pruebas &nbsp;</span></div>
					<div class="stl_01" style="top: 21.7322em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.12em;">aplicadas, ya</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;sean las</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;rendimiento</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;intelectual,</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;como</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;las</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;exploración de</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01" style="top: 23.4681em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.39em;">memoria de trabajo verbal y la memoria de trabajo visoespacial, muestra &nbsp;</span></div>
					<div class="stl_01" style="top: 25.1847em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.24em;">diferencias estadísticas signifi<span class="stl_08">cativas</span></span><span class="stl_13 stl_08" style="word-spacing:0.29em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.28em;">&nbsp;relación con la ejecución del</span><span class="stl_13 stl_08" style="word-spacing:0.28em;">&nbsp;grupo &nbsp;</span></div>
					<div class="stl_01" style="top: 26.9172em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.17em;">control. Los valores de T, que en todos los casos están por</span><span class="stl_13 stl_08" style="word-spacing:0.19em;">&nbsp;encima</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;del</span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;valor &nbsp;</span></div>
					<div class="stl_01" style="top: 28.6347em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">correspondiente a un grado de libertad de 100, con un intervalo de confianza del &nbsp;</span></div>
					<div class="stl_01" style="top: 30.3672em; left:7.0854em;"><span class="stl_13 stl_08">99%<span class="stl_10">. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 33.0864em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.03em;">Los datos son precisos. Tanto en la Prueba de Inteligencia no Verbal Weil, como &nbsp;</span></div>
					<div class="stl_01" style="top: 34.8197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.31em;">en el Test de Matrices Progresivas</span><span class="stl_13 stl_08" style="word-spacing:0.32em;">&nbsp;Raven (Infantil), los valores medios</span><span class="stl_13 stl_08" style="word-spacing:0.28em;">&nbsp;de &nbsp;</span></div>
					<div class="stl_01" style="top: 36.5364em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.12em;">puntuación, y sus desviaciones típicas y rangos de</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;dispersión,</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;varían</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;forma &nbsp;</span></div>
					<div class="stl_01" style="top: 38.2697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.23em;">reveladora. Pero más allá</span><span class="stl_13 stl_08" style="word-spacing:0.19em;">&nbsp;que la</span><span class="stl_13 stl_08" style="word-spacing:0.23em;">&nbsp;simple observación</span><span class="stl_13 stl_08" style="word-spacing:0.19em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.2em;">&nbsp;estas</span><span class="stl_13 stl_10" style="word-spacing:0.17em;">&nbsp;diferencias<span class="stl_08">,</span></span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01" style="top: 39.9864em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.11em;">prueba T</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;aplicada</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;para comparar</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;las</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;ejecuciones</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;ambos grupos</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;muestra</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;la &nbsp;</span></div>
					<div class="stl_01" style="top: 41.7222em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.06em;">diferencia, co<span class="stl_08">n</span></span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;un nivel de confianza del 99%.</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;Esto</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;trasciende las</span><span class="stl_13 stl_10" style="word-spacing:0.06em;">&nbsp;expectativa<span class="stl_08">s &nbsp;</span></span></div>
					<div class="stl_01" style="top: 43.4381em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">de lo que se pretendía encontrar. &nbsp;</span></div>
					<div class="stl_01" style="top: 46.1714em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">Este análisis muestra correspondencia con el estudio realizado por la República &nbsp;</span></div>
					<div class="stl_01" style="top: 47.8889em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.49em;">de Colombia (Blair, 2013) aporta información relevante para poblaciones &nbsp;</span></div>
					<div class="stl_01" style="top: 49.6222em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.42em;">estudiantiles con bajo rendimiento académico, respecto de los niveles en &nbsp;</span></div>
					<div class="stl_01" style="top: 51.3406em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.01em;">procesos neuropsicológicos como la memoria y atención, básicos en el proces<span class="stl_12">o &nbsp;</span></span></div>
					<div class="stl_01" style="top: 53.0739em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.03em;">de enseñanza-aprendizaje<span class="stl_08">.</span></span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;La</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;investigación aporta datos</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;muy</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;útiles</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;que,</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;como &nbsp;</span></div>
					<div class="stl_01" style="top: 54.7906em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">educadores y orientadores, se han de considerar</span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;para</span><span class="stl_13 stl_08" style="word-spacing:0.18em;">&nbsp;mejorar</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;el</span><span class="stl_13 stl_08" style="word-spacing:0.22em;">&nbsp;rendimiento &nbsp;</span></div>
					<div class="stl_01" style="top: 56.5239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.15em;">académico del alumnado</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;colombiano,</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;mediante</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;el desarrollo</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;de</span><span class="stl_13" style="word-spacing:0.03em;">&nbsp;estrategias</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;y/o &nbsp;</span></div>
					<div class="stl_01" style="top: 58.2406em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">herramientas que estimulen atención y memoria en el aula. &nbsp;</span></div>
					<div class="stl_01" style="top: 60.976em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.27em;">En Estados Unidos están de acuerdo en la</span><span class="stl_13 stl_08" style="word-spacing:0.3em;">&nbsp;aplicación sistemática de</span><span class="stl_13 stl_08" style="word-spacing:0.27em;">&nbsp;estas &nbsp;</span></div>
					<div class="stl_01" style="top: 62.6926em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.2em;">pruebas, ya que el fin es medir la proporción de niños y niñas que obtienen &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">25 &nbsp;</span></div>
				</div>
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		<div class="stl_02">
			<div class="stl_03">
				<img 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alt="" class="stl_04" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 2.9132em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.11em;">Revista Científica</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;y Arbitrada</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;de Psicología NUNA</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;YACHAY.</span><span class="stl_07 stl_08" style="word-spacing:0.09em;">&nbsp;Vol.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;1,</span><span class="stl_07 stl_08" style="word-spacing:0.03em;">&nbsp;Núm.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;2 (jul</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;-</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;dic</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 3.6798em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">ISSN: 2697-3588. &nbsp;</span></div>
					<div class="stl_01" style="top: 4.5657em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:-0.02em;">Rendimiento de niños con problemas del aprendiz<span class="stl_10">aje en test de inteligencia y de exploración &nbsp;</span></span></div>
					<div class="stl_01" style="top: 5.3323em; left:7.0854em;"><span class="stl_09 stl_08" style="font-style:italic; word-spacing:0.02em;">en la memoria de trabajo en Manta &nbsp;</span></div>
					<div class="stl_01" style="top: 7.3472em; left:7.0854em;"><span class="stl_13" style="word-spacing:-0.01em;">resultados por encima de la media y, en último término, para decir que unidades &nbsp;</span></div>
					<div class="stl_01" style="top: 9.0806em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.14em;">educativas están por encima de</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;la</span><span class="stl_13 stl_08" style="word-spacing:0.13em;">&nbsp;media (Fuson,</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;2000). Las puntuaciones</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 10.7972em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">alumnado en estas investigaciones expresan que la resolución de problemas, la &nbsp;</span></div>
					<div class="stl_01" style="top: 12.5297em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.25em;">atención, la concentración, la memoria, comprensión y procesamiento de</span><span class="stl_13 stl_08" style="word-spacing:0.21em;">&nbsp;las &nbsp;</span></div>
					<div class="stl_01" style="top: 14.2489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.25em;">habilidades académicas son similares a las puntuaciones de la investigación &nbsp;</span></div>
					<div class="stl_01" style="top: 15.9822em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">realizada por las autoras. &nbsp;</span></div>
					<div class="stl_01" style="top: 19.5156em; left:8.585em;"><span class="stl_11 stl_10" style="font-weight:bold; word-spacing:0.4em;">4. CONCLUSIONE<span class="stl_08">S &nbsp;</span></span></div>
					<div class="stl_01" style="top: 22.2489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.67em;">El presente trabajo se empezó con el objetivo principal de analizar &nbsp;</span></div>
					<div class="stl_01" style="top: 23.9672em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.06em;">comparativamente, el</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;rendimiento de niños</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;con</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;problemas</span><span class="stl_13 stl_08" style="word-spacing:0.07em;">&nbsp;en</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;el aprendizaje,</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;y &nbsp;</span></div>
					<div class="stl_01" style="top: 25.7014em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.02em;">niños con rendimiento escolar adecuado, en test de inteligencia, y de exploración &nbsp;</span></div>
					<div class="stl_01" style="top: 27.4181em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.05em;">de memoria</span><span class="stl_13" style="word-spacing:0.07em;">&nbsp;de</span><span class="stl_13" style="word-spacing:0.05em;">&nbsp;trabajo de las</span><span class="stl_13" style="word-spacing:0.07em;">&nbsp;Unidades</span><span class="stl_13" style="word-spacing:0.05em;">&nbsp;Educativas</span><span class="stl_13" style="word-spacing:0.08em;">&nbsp;</span><span class="stl_14" style="word-spacing:0.08em;">“José</span><span class="stl_14" style="word-spacing:0.05em;">&nbsp;Peralta”,</span><span class="stl_14" style="word-spacing:0.06em;">&nbsp;“Israel”</span><span class="stl_14" style="word-spacing:0.07em;">&nbsp;y</span><span class="stl_14" style="word-spacing:0.05em;">&nbsp;“4 &nbsp;</span></div>
					<div class="stl_01" style="top: 29.1506em; left:7.0854em;"><span class="stl_14" style="word-spacing:0em;">de Noviembre”</span><span class="stl_14 stl_08" style="word-spacing:0.03em;">&nbsp;de</span><span class="stl_14 stl_08" style="word-spacing:0.02em;">&nbsp;la</span><span class="stl_14 stl_08" style="word-spacing:0.01em;">&nbsp;</span><span class="stl_13" style="word-spacing:0.01em;">ciudad</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.06em;">&nbsp;Manta,</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;teniendo</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;como</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;intención</span><span class="stl_13 stl_08" style="word-spacing:0.36em;">&nbsp;evaluar</span><span class="stl_13 stl_08" style="word-spacing:0.03em;">&nbsp;con</span><span class="stl_13 stl_08" style="word-spacing:0.04em;">&nbsp;los &nbsp;</span></div>
					<div class="stl_01" style="top: 30.8681em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.06em;">test de inteligencia y memoria de trabajo los problemas de aprendizaje con<span class="stl_08">&nbsp;mayor &nbsp;</span></span></div>
					<div class="stl_01" style="top: 32.6031em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.27em;">incidencia dentro de las Unidades Educativas antes mencionadas, los</span><span class="stl_13 stl_08" style="word-spacing:0.28em;">&nbsp;datos &nbsp;</span></div>
					<div class="stl_01" style="top: 34.3197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.13em;">obtenidos en</span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;la investigación son importantes</span><span class="stl_13 stl_08" style="word-spacing:0.05em;">&nbsp;y</span><span class="stl_13 stl_08" style="word-spacing:0.38em;">&nbsp;apoyan la</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;hipótesis</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;propuesta &nbsp;</span></div>
					<div class="stl_01" style="top: 36.0364em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.4em;">en un principio. Estos permiten afirmar que los niños con problemas del &nbsp;</span></div>
					<div class="stl_01" style="top: 37.7697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">aprendizaje escolar rinden peor que los niños sin problemas del aprendizaje. &nbsp;</span></div>
					<div class="stl_01" style="top: 40.4864em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.16em;">También hay</span><span class="stl_13 stl_08" style="word-spacing:0.08em;">&nbsp;que</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;considerar</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;los resultados de</span><span class="stl_13 stl_08" style="word-spacing:0.15em;">&nbsp;la variabilidad interindividual</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 42.2222em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.44em;">grupo experimental y analizar los datos estadísticos comparativos de las &nbsp;</span></div>
					<div class="stl_01" style="top: 43.9381em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">ejecuciones del grupo experimental y el grupo de control en test neurocognitivos &nbsp;</span></div>
					<div class="stl_01" style="top: 45.6714em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.29em;">y pruebas de rendimiento intelectual. Se</span><span class="stl_13 stl_08" style="word-spacing:0.27em;">&nbsp;demostró que los casos tienen</span><span class="stl_13 stl_08" style="word-spacing:0.24em;">&nbsp;un &nbsp;</span></div>
					<div class="stl_01" style="top: 47.3881em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">rendimiento intelectual por debajo de lo normal. &nbsp;</span></div>
					<div class="stl_01" style="top: 50.1222em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.06em;">Es important<span class="stl_08">e</span></span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;investigar</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;los conocimientos que</span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;poseen los</span><span class="stl_13 stl_10" style="word-spacing:0.06em;">&nbsp;profesional<span class="stl_08">es</span></span><span class="stl_13 stl_08" style="word-spacing:0.1em;">&nbsp;sobre &nbsp;</span></div>
					<div class="stl_01" style="top: 51.8406em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.02em;">los problemas del aprendizaje ya que en las escuelas se presentan niños y niñas &nbsp;</span></div>
					<div class="stl_01" style="top: 53.5739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.4em;">con diversas dificultades que requieren ser identificadas, diagnosticadas e &nbsp;</span></div>
					<div class="stl_01" style="top: 55.2906em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0.01em;">intervenidas por profesionales capacit<span class="stl_08">ados. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 58.0239em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.05em;">El desconocimiento por partes de los docentes en cuanto al uso de las técnicas, &nbsp;</span></div>
					<div class="stl_01" style="top: 59.7406em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">métodos y procedimientos adecuados sobre los problemas del aprendizaje va a &nbsp;</span></div>
					<div class="stl_01" style="top: 61.476em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">dificultar el proceso de intervención de esta. &nbsp;</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">26 &nbsp;</span></div>
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t5TI/HYxel4/up80XPxwY3VODO0HJcnKnF9eiN65/Ku4CkorNZjLgWGhUozXbcRSxu5mN+O1VTMr1TTYyrs1zZ3i5aff3fLxyxvbMVybTeWqjvpnrZjLrWpUjOFg0aMpJA0tLiZwkI1hYlqXB0vF/trnB9YinO908XqVGOlnbiWvsPR7sn4oHsmBZHFODO4FK1ja0XvyHAKP1Mp+Cyl6+TenY30O+X5GUIGAADcthcwslQjF8VyIy9Ru7kda6lQnynVY2Cpmgrv1bgwOBeH24fixPWx6Bxfi5nVWixXd4v5F2OV7TjUOR33H2yPL77THl95tzMePDIQD58cjqdbpuLVzsU40LsSpwZX4upYJXpm8vKwtRhd2YyZcgoUKaTkTe8q1a1YrzWjstkoNvmrNreL3cSLx2Yu6G8V9ZvN72qN3WJZ3WoKRhuNW61S34py+h6rKQwsp/MupmvMpwAzm0LTeLru4GI1+hc2o3OqHG2j6b5GlqIjBY2RtWYMruSldMtxdmAxzqdA1DK6lv5ej5tzpZhY2khBqBGr6ZyVza3ivj46N+P7hZABAMAd8WHASA+pfi92tK42dlJx3oy58lYMpYBxfbocF4YX4kjHSFzom4qZjVurTJWr27GYgshIaTtevTgYf/X6hfjL/d3xl+8Pxb3HRuKZc+Px0tXZ2Ne1EEcHVuPi2FpR0A8urMfEciVmy9UULjajlELFRjG5vBlbKUw0m1vR3NqOrdxS6tlON5fnPeTHnTxfJN1r8bzoPchzInaK43NPTN4ocDu9uPfZeiOHgDyv5FboWM+hI10zt4XUplPgGFttRN9c7t1Yj47xlegeX0htKSbKO9GdXmsdXIrLo6Von6pGXwpHYwvp3tdSwFpvFJv0CRkAAPAROWPkujj3YOS5BdWt3Silgn9xox7jq83omqkUG+x90DMZh68Px/DqZjEsaSUV2JMphOQlaR85cCX+6o2W+Pz+rvjikaG4++x0PHVhJl6/OlesPHV6eCXa8wTt+XKxU/dcqR6r1Voq9Deikh6bW1tFUMj3sZM35CjCwlZRsOeWi/fvbtvb20Xbk583Go3i+HSC2Nlupue3jllcXIpqbTOq6XttptCRA0o1XXczJao8iTsPsZpJ3+XmwmYMLNSie2wh+qdWYmB6LSbWGtGT53OMLKcQshGD6TuML65/GDL2ejKaOdyka+V7+34JGkIGAAB3RBEycm9AanmzvXJzO5ZSwJheq8bN+VpcHl2Nk4PL8daVoTh9czaW8mZ8lWoRNJ463Rd//vK5+LM32uLP3+mOLx8ejAdPjcZzLZOx7/p8HO9fiUujpeicLcXwynpM5SVgU2Geh2Gtp6J/K4WAerPxYWjYyS13p9yu0fcCxV7Y+GjbCxj5+d5js9kswsnOTmopZOSwUS6X49Of/oM4fuJU1FLIqKfz596QfOzO9lbU65tR3qjGQmUzFqq7cX1kMYaXGjE0ux79E4sxuViJmTy0arYcfdOVGF1Yj8kUlObLdSEDAAD+Nh8NGRvN3Vitb8dcpRajS+XonKrE+aGVONAxHW9fG40by82Yr21HrZYCyNRi/Mm73fFH7/bGHx8Yir8+MRMPnpmOb6eA8X7HVJztX4or45XomduIkdVqzFVTUV5rRLm+G5VGxGYq8uvNzSJkXLx4MTY2Nm4XxjlcpMf8PLU8NCoPhdr7+29evzV8qt5o3not/Z2PffrpZ2N1dTkfUbyW2+LSSiwur8bQ2GT0DY7EuYst0cj7f2xWY6dRjVp1PRpbu7GUbuypV95LgWg7esZW4+jZqzExvRILKxsxu1qP8YWNImDkjQjznIyVjTx3RMgAAIDvcGs1qVtzGfJcjJXqVkyV6tG/UE4hoVpshHfy2lDcmFyK5fpOzFSaMVfbjdcv9sUfvtMdf3bwZnz5+Fg8eHYivtU6GQc7Z+LC4GJ0TqzFQN5/Yq0eixspXKRifCMV9jkwFOGgXi+K8uXl5XjooYdibW2tKM7z63vDnvL7CwuL0dfXVxTNOVjsFfC5mD916nTcfc890d3dk47pj6Hh4fjSl74cV65ciYGBm9HR0VG01dXVW59Nn5uYmoq/+sJfR09PTwo260WPR7W6UdzTylo5jpy+EGuN7Zhe3ojzVzpjuVRNIaMSq+vNmF1ej/m1aiyWN1PA2Ipybav4zTabOQjdCmrfT4QMAADuiKIXI4WMvOlenni9WMlzMWpxY7YcF0cqcbpzopjovFrZTIV3KWYbu3F2rBJffONi/OWB3vjKkcF4+PRIfLt1LPZ3ThdL07ZPlmMwBYzJlTw8Kq/AlANMnjOxFdtbKUDs5DkY27G5uRnXrl37jlCRhzHttfza6OjoraFNuXvjVuFctLm5uXj77bfj5MmTxfv5s/k8+TG/n1/L559KoSIHmb3P5/dzkMltdnY2vvnNb374+sTERAoh00XPxMJKKfYfOhInz16IC5fbouXqteI7LG/UUhDLk9Xz6ldbt1a6Si1PJREyAAAg+WjIWK82Yr5Ui9HljeiZXovWgYXoGV+JpY2dmFgsx9zmbrFnxP0H2uLuw73x9WMD8dDZkXju8lS83TUXp4ZWo326UiwLO13K+1xsRal+a65HnlReTOZOASN2bwWB4eHhYqjUXnDI8jE5IOzJPQ45EGR7ASIHj8HBweLv/PzgwYPF848ek1segnX06NFYWFiIycnJD4/Zk//eCzg5jPzn//yfY2x8IsrVeqTcEBubjRQ48tK5KVyU1ouQUUlBLIeLvERuDiPF97rd8v4i30/S9xIyAAD43vtoyNioNWOhvBljK9W4MbMWN0bmYm6tESu13Zhd342z/bPx8MGr8fDJobj3+FA8eX4sXmybjv3di0XAaJuqFCs0Tazl1am2o7S5fWtH7NtDiT6cr5BCRg4Svb29cfPmzbh69Wp8/vOfL4Y25d6ESqVShI3Ozs749V//9eJ5bjkU9Pf3F5/L8t+5N+L++++/dd4kX6OlpSWOHTtWHJtDRLVajfPnzxfv74WQvZ6N/Jh7PPL5n3vuuVheXkmBId3f7WFdeZ5HLYWNRvp9SuX1FJhSuEjv19MXyi1/r1vf7Vb7fiJkAABwR3x3T0YeLpV7MvrnyjG9WI616m4sppZ38n7r0kB8+8JoPHE2hYvrK/Fm+1Qc6JmLM4PLcX0mfWa+GpOr6RzrqSDPm+ptNqPa2PpwcvZH5ZCRhyodOXKkWAFqr2ciz5/IvQ55HsahQ4eKnogcBHJQaGtri5deeimeeOKJIijkADE9PV0cm4NJll/7whe+EOPj48Xf+bjcS5HPuxdE8mOpVIoTJ058+Fq+Rj4uny8Hi72Ww8VekMgtZaYPW/47PfyN7/jjzkvfTcgAAOB7r5j4nYvn2z0ZS+uNYk7G4OJGzK1UY77UiO7xlTh2bSwOXpuKN65OxL1vX4oPbq7Fsd7ZOD+cAsZkKYYWqzGV99DYSOGivhu1FDByT0AOCR8d/rQnT/TOgSAX93uF/qlTp+K+++4rAkB+Pfcu3Lhxo3jM58nDn/IQq9bW1qLHY2ZmJs6dO1ecK4eVHFJyEMnH5XPmv2u1Wjz11FPFOXLw+OCDD4r7ye+/++67xeNey/eTJ41nez0n+fV8L3utmX6w3LZvt0K+/b32fSTdu5ABAMD3Xi6MUx2diuqdqNW3Y7W2HVOVZoyu5SVbK9E/uRyd46txcXA5jnXPxqn+hXjl1LV47uC5ONc3FYPLeQO79ZhaqcVKpRHrtdxzcWvH7Tz/Ymjw5odzKj4q91bkYVLr6+tFIZ8L+lz85+CQh0DlwJF7N3JvxmuvvVa8n+Vz5WI/9zrsBYY83Cl/5jOf+UwRPvZCQ7a0tBR33XVX8XdXV1c8/vjjxWdziMiBZmBgoAgW3d3dxZCqT33qU8U8j71QsXeuvZZe+bDlv4tg8dH2fSTdn5ABAMD3Xi6Mc62ch0zVmztRru/EfHU7JitbMbvWiGuDs/GnX38yTvZMxfXparSNLkXP1FL0Ti/FBy0dca5rMObSsbkHo5ICSqOxG1vNFBoajdjeqsf83EysrizdLntvybV4LuBzYMhzMnJRn0NELvyLwj3JPRArKytFaDh79mwRInJPw14Pw15vxF7Lrz/22GNFL8Yrr7xSvJb3wsiPOazk3o694JB7Q44dP1YMocrnyefLO47nwPPss88WK17le9vN46Vu3c6H8p/f8dLeC/9fb9x56bsLGXCHfVzTNE3T/v+o/T9S+x+Si+5cZM/PzxdFfK22GevVzSinNltuxtBcOb744FPRObYQw4sbMbZci6H5ckwsbcTc2nr0Do3HlWvd0d5xI8qVzRgfn436Zl6C9lYYyHMlctsLAreL3w8L/txyb0Oe5J2Xms2f+eh7WX4tB4XcA5Ff2y5aCjKp5RyQ388F/vGjKTgsr8Trb+yL9mtdMTU9G8sraymoTBXDqvL1i7a7EyvlUmylD+/Nucib6U3PzMfaajk2yhvR3dEdtY3N2E3haycdkK+VdwzP/Sn5rnL7aLbYa/kb5va3HfO9JmTAnfe3/R+0pmmapv19bf/DISMHiywPJcpzHfJ/8c+9CHmydqmeCu/VWlzq6I+5ciPmU5sr1YvnK7WtWKlUi2Vch8en4o/+5M9iYGA02q52RH/fUFy/3lX0KOSehdwzkHsMsr0eiOyjISJP7P7iF78Yb775ZjF86dKlS0WwyOEjz6XIx+Yej/w8f3xna7foaSimRaS/d1P1f/jQ+8XzHBrykK2x8cloa78eHxw5Fl/96tdjMYWZIkg1bi1R2/hIyMib9eV7zz06OcSUUzDq7umJ9XT/+e+8M/lWcaF88fyB/8lWXCS17yEhAwCAOyIX/LnIz485XOSVmkZGRoqQUW1uxeTccvTcHIlKfTvWNlK4qGzGZqqVF9cqxSZ0tXRMLthHx6Zicmqm6MXYSgX+emU9Dh8+XKzWlOdK5OJ+71qXL18uhkLl4JBfy70LeS5G7tHI8zT2js3Dl15//fViSdq9Y/Myt88+82xsN7ZjJwWc3F2QdyxvpOseOXysCB3VWj3q6ZyN9JmNel7lqhFT80vFhnqziyuxnoJOebMe1fQd8/3n+n9trZSu3R5bedjYzlY002fXN2tx9fq1mF9cKIr2PKSquGC+yP9E+5tZHOnv76H0ewkZAAB87+0V/h/tVchDp3Ixv1aqxNLKWoyMTURjazvqqSDfbGzFylo5XnvjregdGIxGKrxzb8BmKuQvXmhJASNvuLdXkEcxBOqtt94qzpd36c5zHfIu3TlU5J6TvGt3vl4+JoeL69evF5/Jm/Tl+Rp5YnZeYSqvBHX33XcXm/O99MKLRciIPJSpvhPbzd2iJ2P/O4eKa2/kQFRrpGC0FUvrm7GYgtF8pRaTy+U42dIWveNTsVStx3xpI1bT+7OLq/GXn/vrOHTwSGxs1NI5dqK5lcJS+i0a6fHtfW/HevrOeaxUimPRSGHh72pbt1vzdquntnm75fe/l4QMAADuiNv16IdyyMjyMKdc4OfVmPJwpzxJOoeBvCrU/v37i/enZ+biyaeeiaeefrb43P33PhBXW68WxfhWI5XYqVjPcyHyY+4lOX36dDHcKa/klF/LvSZ5onUOG7k3I7+W3/v0pz9d9GLkQJJb/mwexpV7RfJKUu+//34KGen4rZ2iFyOHjI2N7Xj19f2xXtuNhfVGzFYaMVmqFRsLDi6ux82lavQurEfXzFocunQ9LvQMxujSekyklvcGOX7mUgwMT0Z1vR67KbjUN+pFoNpMAaqanheTMdJ1dopwk57nUVO3r7+bAlV+fmv4VgoS6b2i5fdSiMvvF4/5ve8hIQMAgDvidj36oY/2bOTC/8tf/nKxR0UOGLmHIe9hkYNAtrO7U/ROFBvfpaK689r1VGznYUxbxd9PPvlkMfwpnyuHhXyOPMci/52vk1/Lcy/2hkflx7wxX+7l2LuPLD/me8nv58/k4VNFQZ+u0WjmIVE7sVbbiZXqdjEhfTgFi/4UKrpnK3Ftqhyt42txcWwtzo2sxdnhlbg8UYqn3jkZ7RNrcXOxGjdnSjG+uFHsCVJe347a+q2VstZScFhKAWE93UN5azc20+3knpLIK/LutVpqebpJer67me4pf/U88zu/dvv14rF6+/F7SMgAAOCOuF2PFvaK+lzg5yCQi/rci5CDwt5Sr/n1vMpTDhxZLvqL41Ow6Gy/FpFCxvZmI661tRcBIvdI5ICQ5Z6IP/iDPyjOlc+bN87LPRNZPiaff281qvx875r5MV83fyb3Yiyla+dhTPUUADaa2zFXSgEhL7u7Vo+RFDKuTZeiZXw1zg4uxLH+uTjYPRvvdM7Gvq65eLtrPl5vHYmTA6vxQdd0nLoxXexm3jdbjdGFzRhf2IjZciNGyrXoWC1F//ZWDKbEdG1tLXorG9FbrkT36mospnvuTPfRn+61LwWjqXSPPSmA9Tcb0V1bj2vLS+nYcuTZHP2LKymsRNz6pt87QgYAAHfE7Xr0Q8WwpRwmUgGf95nYSo/t1zpis94oJkg3c0/Fbipgbx+fbaeAUd+sx6H3DsTs5FScP30mNjeqxbn2wkNuWf47h5S82V4ecpXl9/LrOazkoVk5jGzt5NkP6XqpyM8rP+U5EnnI1te+9rWoVDeikv9O1yw3tmNhoxkdI7NxY7YUHVOrcWZgPo72zse716fj1auT8XzLeDx9cSKeujgVz7TMxLcuT8a3L0/EvvT+if6VONu/EJ0T5eif3oiR5XrMNHbj1PB43Hf6RNxz8UwcXJyNL506GgemJ+Oxay3xF8ffi3O72/GVM0fitdJU/NmJ9+LRm9fj+enB+Ern+fji5RPx388dTJ89HYfXl+N3X/92vL8yF0UsS18qd4Z8OHAqf8nbP2Z+rXia/pEfi1/s9vv5eW7F+7ftHfPR1z5KyAAA4I7IhX3RdvKE7a1UtebWiN3Ucu9BDgB5Mvav/dqvxcpqqShot9Lx5cqtgLA3hCkfl8+Tex3ykKf8epZfzz0QOUTk1/O5fu/3fi9effWVD3so8jn3gstGdbNYFaqeKu7c8hClzRRs8ipQecWo0nolyulxqbkTC9WtmFutx8RCNXon16N1pJRCw3J80Lca3zo/HE+fG41Hz4zH3UeG4isfDBftq0eG46GLKSxcmoznLk/F6ylsnOhZiK7x9RiYqcbgfDVGS1vRsbQef/jBe/G5S6ejbXcn/uj80Xh7bjr66s04ubYYj9y4GoeudsTJRjUeaWuNd9Nrj3Zfi5eH++JGox5funExhjcb8Vp/X3zu/Il4oOVi1HJXRkpqeUJ4nghejL2qpy+YglL+XyW1rTymarsZ9fS4mXfcSL9FThL5o9X0C6WId+u14sh8nvzsbw8aQgYAAHdEDgZ7YWI7Fe87qTXyEKhUDOfwkMNB7lnI+1cUw5xS4fzMM9+M1bVSMT8jh4m9ls+Vg0ReCSpP6s7DofL8iU9+8pPFPI48JyOfIx9XLAeV2tZWs/hsvk49T+ZOb+WlZat5rkUqvvMKUbmVa40opQCS23y5FtPlZoyv1GJwdiM6xypx/uZavN+9FG+0z8RjZybi8bMT8fCRnnjqWFe8cr4/XjrTHS+d7IiXT3bGy8c74r2Lg3G2dyHaJ8rRMjQfbePz0T23Gp1zyzGxvhXHh8biCxePx91tF+LFob7489OH47mejjh4/nLkGSl/cf5QLK5tRsvKcnzl9JF48NqleLOjM97ouhwDa0vxl2ffjcH6enz58L44uFOK33/v5RhfXstdM7GdwkUOGfl/6cdIwWE3NlKrpL93c/DIOS9do4hpOUGkJzlWFMfngJF+qxwG07+5W6EjJ4x8wHcRMgAAuCM+DBip9fbejMtX2uNyW3scOnykCBJ5TsX8/EIxGTsHgXxcHua0vLxU7GvxhS98oViGNh+XA0R+P8vHZjmo5DkduTcjy6/nkLG7nXsx0vm2bvWY5DkWza3dWK81o7K5FaspWCynYLG4njcBrKW2GVMr66lVYmx5o+hx6JraiMujlTh5sxRvdy7Ft6/MxuPnRuOeo4PxjbOjcWW+GdPpsit52d103uVqI7XtWFvLPSIRS+u7MZXCSsvgRJwfno4rs8sxvFyNymI9plKA6Gk2Yjrd82Rjp+iVGNnYjPrm7q15Frup8m+mc6fvMpP+nt1Or6drrOyksr++E4Nb1VhJQWB6uxEX6qW4UFmMjRwE8uTv9JgOL1rOW/mxnlolv5Uec7DIv1bRV5R/xjx5PL9efDC1rdTyv7ciZqTneaZ57oH6LkIGAAB3RN58rpGK1npzO0ob9VhYrcRSKurHphfiSkd3rG3UYnJuMSamZmOtVEoh4taE8J1U1OZdunPvRF5hKm+ul/e1ePrpp4s9Loogcbvl4/fCx56dPBwrBY3dVJTn+R7Vxnas17djZaMZi5VU3KfifyIV+iN5CdqF9bi5uBHd06XomS3H9bHVaBspx7nBUrzfW4o3Olfjmctz8dCZ8fj60f547mRPDKSKfbKynYJEPVbWq7FQqsZcej6XKv3FFDQWqrsxlM55bWwxzt4YjyujK9E+s5Gu10jfsxljKfRcKi3H1dm56F1bi/GNalxdXY6b5XTtlfnoXF2Knum5aE/HXF6cj6X0G3ZslONseSVupFB2prQSl9ZW4vLqanz+zAdxPIWytpW16Eif7SotRffttpjCw2BpNYWmhehNjzObm7GYwlXX2mp0r64U4SN3a+QIkYdG1fLvmR7zYlWl1Mrpza38brGk1XcSMgAAuCPyEKW8K3YejrSSQsbSxlbMrzdjfKESh8+2FistfXCmNc5cvhYrlVqUq5tRrTejfnuIUw4PHw0TOWAMDQ3dLnO/095xueciD5Paat7a3K9c24rlvLdFutbEci2Gij0tqtGZiv62YgnaUlwYLcWZoZU4ObASx/uW4v2uhXirYym+dXUxHr80F3edGI6vHu6Lrx7sit7J+RRYUlhI32lyrRZHrvbGwSsD8UH3bBztW4xDveNFe797PE70zUTr8Fp0T22mMLMb4+WdmEi/x8ujvfG1q6fi8PhIfOXIgTjY1xufOf52vDrRF59uPRCPT3XFi0M98dfnjsR/Pf1O3NfREt9amoj/1H4s/vrE8fiLq+fiizc74qsXLsS/O/BWvLu8HP/twL54YmUwPtt2NP7q6vH46o3z8e2Zm/Fg29k4NNgfdx19L94fHojuFOz+8PVX4u7zp4rJ4tUU7EZKi3F0qDta5qejf7MWZ+Zn48j0SFycG4vVrWrs5J6V7yJkAABwR+QiPw9RWsu9GLkHYa0R4yubMby4EdfHVqJvbiM9r8XYcjVm1vLu2fVYqzZTEZ8Cwubmh0OkcnjIj3vDpIoJ3bdDxV7bG5qVj8mb3G00dmK1mkJNuu5YuubNhc3onF6Pq5PlODuyVgSKD24sxnvdC/FOChVvXJ+Pl9vm4qXL0/H8xYl47MJU3H1mMr58fDS++H5ffP61lnjx0kRUKqXYWC/F3PpWvHN5OL6+rzXufq8jHj3WH8+eGYxX2kfine7pOHJzIS6OlqNjKk/4ToFkJfd8RMyVt+P+Myfi3PpqMVSqf3c75tL9/smx92Jweyv+6OL78WBfW+y/eTOGdiN+r/Vo3N3eGq9OjsdXhjuiZXU9nu7ojLfSfRyamI3fefedyLHrjw+8F4/3X4sPVufjvamxeH6wJx64eCpaq6VY3t4trnNtZyveHZuIL15pid89uD9G0vlL6bcbSCHj4QvH42RpOR6+3BLf7O+Lbw32xus3OmJxqx7bO0IGAADfJ3IvRg4Yi+XNmF7djPHUBheqcWNmPdomKtE1uxnXJ0rRm8LG0MJ6TKSwMVduxMp6vZibkedafHQuRvbRULHX8t/5mHxsDiflza1YSQFjppT3tqhF91Qlro6V4szAchztXUyhYr6YxP1C60R88+J4PHUhT+aejIdOjceDJ0finqM340tHh+KzhwfiM/tvxGffuBIPH7wWHXNbsZGK+/XNelyeqsXXU/j40tHJeODcfHzz0nS81TYdH3Qtxrmhcgoz1eiZSwFjaSMm8nCqai1K9Z0oNyPuv3g+3pmZiKX0fV4fGoxrk8vxF+1noyuFjD+9eDyOVtbifDr+0Oxc/FlXSxxPv8N/P3EkHr55tZhL8Ubr5Ti0vhIT6fkfHtgXN2M3/uzIe3GtvhljO7txYng8XhzojYfbW+Ld2YmYL67TH4fm5+OuE6fjxZWV+HJHexwdHS82A5zYLMXDbRficnp+7+W2+MbASHxzcDiOTE+lEJLnZRSTNr6DkAEAwB1RbtZTsV+LudJ6Cg/1mF5JQWNxMwZmKtGRCv+2iXIxX6FtYi06J0vRP1dJQSMdu7Yea5VKrNc2Y7O5FY08VyPVuo1U7DZSEZ2Xuc37W+S2vZ33udiNzdQqje1YqTViprIboyvN6JurxbV0jUsja3H8xny8d30qXm8ZjLcvj8SrFwfjqeO98ejR3ngghYq7D/XG1w/eiC8d7Iu/ODAYf/Z2T/z5W9fiC29ciGePtkfHxMqtCd6b2zFR3YlXLo3EvUcH4pHzc/Ht9uV4r2cxzg4tx5Wx9F2m12NgqZrCRT1mNmqxuFmLtWYtKjvNmNvaivbGZjx79Vp883xrPN91LXrTb3TX+RPxal933H32WDzZcj7ua78Qj547E392+Xi8uzwXrw73x76x7iitb8bzZ47GN3ovRv96Kb585r14+uaVeOiD/XF9ZCpW0+/zRk9nPH+lJQbS7/dU26V44szJeKm7Ld6fGIwvHz0Ql2vr8fq19hSqPoiJnUa0LI7H168ci2e62+PY7EI80dEZdw91xJPtl2K90SjCW7EkVc4b6X/N3bxS146QAQDA914phYzlWi1my+sxvlSO0fkUIpbqKWg0YnCxGoOrzbgwOB9nBxbj0vByXE9ho3+uFCMLqzG7Uoql9VScbzajVN+KSl52NgWKVN9HbWc76ttbKVzsRD2lj/XaVqzVtmN+oxmT5c0YWdqM3qn1uDpajtM3V+Ng53y81TYT3zo3EG+2DMfN6bUYSSGkY7oWp/Lu3Ckg7G+fjrdaR+PV1ql48cpcvHJ5Mo7cWIiOmWpMrzdTwKhHKQWGmXrEkd65ePrkjfjmhRRW2ufi/d6lOD+0Eten1uLGQimGV2sxvbEVi9VGrNYbUW42orbViPrWZmykdnpkLN6cnY5vTo7E2/PjcXl9NRZTOMjL6q7vbsdqczumUiFfS9+ttbwcrQtzUa/vRCkvzbsVUUqF/3Kq+vNE7ekUEibTi9UUXmqNFADSIa3NUrw03hMdq4sxn0LBXN4bI50/72I+t533HUmnKTViIV1jczeimoLc8tatpX3T2zGXrvWtwe5iAvp2ClVFvki/+1Y6R3qI7XQfQgYAAHdEJVW8K5uNmKtsxvBCJXqmVuPa6FJc6p+J9pH5GCltx7mbs3Gyfz61hTg3tBqXx9dSsV6KodyrsVIrhk8tVlKRnwr2tRQmin0t6nk37nqspwBS2WjESjr/fLkeY6vVGFgsx82phWgbSuftW4j9HQvxYutsPHtmNJ47MxjX5pqxtLwcK2uVYg7I/MZOzKzvxHRlOybXGjG1shGTy+WYWdso7nshvT+3sR3LzUjBpBbHuybjpTM34sULg/FOx3wcvbkWl8bXo2emXMw1mVzbjNl0/Goq1sv1FIq2UnGfe19Sa6YwUNmqx6He/vj1/W/F1290xKOdV+LT770eR6fno5yq+byyU15VdiEFiLzU04WpyWifmCjWnC0WecpVfmo76XwpZxXFf3paDKPKE7lzgLheWo3Pth+LhzouFKvSFkvb3v5sXjWqmGKR7y+/nN9Pn9lOAaWeWj72xLUb8VJ3R5S38hC03eJe8pCr1dSqxQ3kIWtCBgAAd0A1FagrKRjMlZsxtLwZnbOVuDxZirNDC3ElhYCxyk5cHJiPA+2jcbBzJg7fWIqjg6U4PVyOtrG16Jmuxs35zRhZrKXivxazq6noT0X8fKka85WNFCyq6bVqTKTifnhhI7pnSnF1fDEuDEzHkRQG3mifimcvTsY3To7G86cHo21yM/qmK8VyupVUUE+v1mK+uptCxG6kS8Ryaqu592G9mgJNPRZTgMl7W/TMrMfZ/rl4p2Ug3jjfHweuTcaRnoU4PViOK5PV6JuvxXgKJ/OlWgpDO7fDRUTKQJHq9CII5Nq8mir9UmrDjWb85qF342h5LcbSW3/Rfj7uu349jpVX4t4r5+Lhy+fj0f726NnYiEdutsfbi2Oxko7rXK/E0z1t8UDflXiq60p0VSoxlXLBawM34q7r5+P5nmsxul6LlJfiyd5rcX9Pa3Hd8Xojvt1zPZ64fCFemBqIyXSuSvrcqc1yPNNxNZ7pbIvnBrri672t8fzwjfjildPx3NxACi270Z/u8b4rJ+KrF4/G4YnBIpjkjRV3t4UMAADugFxkr9V2UyDYjuGVRnTOb0TLVDlODczFhb6pGCk1U/BYTyFjLPZdHUuhYDre6V2L93pLcbx3Jc6lIr5ltBLXJteje7ISfTOVGJxbj4GFStxcXE8BpBr9c3li93q0jZeLORFH++bjzY65eLFtPp5tnY2Hj92Ml86PRc9sCjpTq7Fa3o6exd3Yf3U0Htx3Pp58vz2eP9ETr5zpjTfO3oh9l/pjX+tQvNUyWLTXL6Zg0Tocb7eNx3sd03HixmKcHViJ1vH1YijV4GIjJlP4Wa5sRqXWKIYspQxxq5chFfupTv+blvedqNViemc3/vX7b8Y9fd3xWld3/N57b8SB3tH4ozffiGfmRuPt8nL89gf7Ynh3N75w5WQ8euNqjDW34o/efzteGh2IV+vL8V8PvRknxqfioQtn47MXjsWpjbV47trV+Oyx/TGTg0dPd3yt/VzMppDxmVMH4pHe9ji2uBhfaDsX9508Hje3t+O30zme6e2MI4sL8Qcn3ot/33ooDjbLcd/wtfjMyf2xnj57dGAw3q0uxJs7pfgvLz4ZE9v1aKbP7m6b+A0AwB2Q6uKobO7E4vp2jKVC/MZCNa7M5J6MuTiXQsa18dUY24g41jker53vi1daxuLFK1PxSgoIb16bi/e6FuP93uU4MbgWp1M7P7yaQkcpLo7dapdSALkwXIkzN0txpG813knHv5Y+93TLfDx6ejweOdYfJwbWo295J27OlmJtIz2moPFC20rcfagvHjg2HA+fGIsnz07G8xcm46VL4/HS1bn49vW1eKljNV7rXI73bqymc68UczfODa/FldG16JwoFz0so8uNmEtBaWW9GeubWylc7EazmffpyKtepVxRBIuPyOOa0vsDm/X4tWPvxaO93XFudCIul1diLb397d6++P1D78WfvLc/vnr5Qiym154c6Iwne67G5amZ+J0UPFbqW5G+TnTUNmOsvhu/+9pL0RI7sZ2Xx03F/68dfCUOV1fj8Ztd8bmui9FarsR/SZ/ra9aLaxyNevzWmy/EO8uz8V+OvV30auShVoemZ+NPLpy6teLV5HB87vzR4vrP9nWl496NP2w9Gb/xwlPRn+eVpPRkdSkAAO6IvON33m07D5nKu2wPLW1E12w5Wkfmo2V4IS4OzkX/Yj2Fj834oGM0vn2qK164OBxPnr4Zz10cjedbRuOFyxPx2vXpeOP6TLzdOR/vdi/G/p7FVPwvx4Ge1djftRJvXl2Il1vn45mL0/H4+fF48uRQvHBmIAZXd6N/ejXGV2oxWdmNq5Mb8dL5oXjs1Fg8fmYinr00Hy+2L8dbnatx4MZKHE2B5thAOY6NVOPUaDXOT1SjdWI92idTsJgqxY1078VSu0u1mFutx1J5K0rVnRQwdm/1YBRzJG4tr5sDRtFSob7XdnZ3orLViNaN9fi99/fHmbnZKKUPre42YzEd/PmzJ+PF2noc3KzFb+1/Iy7Mr8R9A+3xtevno329HP/2+OtxdH42Ohr1+EZPWxxcmYvfOXsgvth7KUbr9Xh/YCx+b/9b0bK9FXcPdMTnu1ujp74d//3dffHuxHgMpM994dqZ+MLZI3GmuR7/Zt834+LmRvSn0PNXp8/En1w6G5vp39lrowPxO+cPxqV6Nf79wdfiUHUj3mpsxG+/9XJcWlkshkw1hAwAAO6ErZ3t2NzajnJ9q1j5aXylGjfnKnFtbCGFjMW4NJTCxs3ZGFxpRG8KG5fGco/EchzsW4u3UsH/7asT8Y0zN+OJcwPxjRQOnro0Fk+3TsQzLePxzRRCnrswFs+em4gnTo3HQyfG4q4jw/Hlw33xxtm+mCnvxsT0UpTKlRiamo9D18fjsbOj8dD52fj2heF4/ep07O9ciKN9q3G+mANSis6x5eifWo7BmeUYmVuOsYXVmFxcjamltZhZKRdL6y6WG7FaaURlYzs2ajuxmSdMN1PRvRPFyk4fdStc7BarMxVvpWMqjUbck4r5P7x4LL5y8WiMVFdT+MirT1Xj4cut8blLF+OvT5yKR3o6o2N1PT576lB84fwH0T43FxcWFuKrJz6Ivzx5KJ5tuxzz2zsxutmMBy+fjd87fSA+c+lkdKzXonNyNb506kR8+cyZ6FlYjjNra/HZdK2/OPpuPNR2IRbSfW83Ig5MjcXnThyMP79wNH6//WJ8+urZWFyqpt/yRPzhmQNxYmw8Xh0fi7uPn467267E19I5n285V6xKtSFkAABwJ+ymIjgvM5t3317e2EqFfzOGlzaiZ3o12oYX4kLfdFy4ORfnby5E+3g5+heqxQpOI8upUJ7biJaR5ThxYzrevNgbr128GS+cvxnPp8Dx3IXReO3KWLx2pjNeOXsj7jvcG3+xvz/+dF93PHZqMMorCzG9XImxWqTzz8fzJ7vjwVMT8fDJ4djXOhgHro/G0f7FuDK0GD0pWAzNbsT49ErMp8/MLq7FcmkjBYpqrJbXo1Rai6WllfRYifXVxSjVU1aobsROeSF9t4hqSg+7xSSMdLG8cV2znh7ycKL0xs5mej3/d//arQWe8v4SO81i2NJ6Ora5tZIiSCXSqzmCFCs/5c3xNpu1Yj+Qeno5ZaVopPd3mtXY2tlJn4vi8+nMefJ17jqJWnrMKz8tprM1U1jJS0ptpOPyufIm6dvp/tainj67UdxbXukqLzB1ZGY03l6aiRNLy/GXLafjWzdOx0q607zJ32yOSFtrKQBtF+fO18vn28lLXG2t5+8nZAAA8L2Xi+C8WV4eSrSW52ZUd2J8rR43F8rROb4crQPzcT4vX9s7H8e6puLMjZm4MVuJuVTRjpWacWMmb9K3Gt3TlWgbX40rk5W4Mr0RrTP1aJ3ciKuT68Uysn/y6pX4nRfb43NvXo22+UZslFdiYmMnPhgoxTPHOuLegx1xz9mlePbqahy4NhqnB+aiJX3+evr8wPxmjC83Y3F9J6Yq2+ket6JSbcRKfTeWaztR2szL5u4U+3DUUmBazkV7LQWKrXKxr8RqDgHpMaWAXIHnOFDsPZGOiM30926xdmwjtvM7qWDfTUV6M72/m5ed2t5IxXu6Rjoih5L82Rxamulztzaz2C6Ws82BYHsr/XMrnXUnp5zc0vMcbNJ1847n+bi8YlSxZm09vZYe9u5hZysvnpvDT4oz6d9FET7SsR0z0/HElZZ46tyVODQ4GcvbzXQHjeK9YkWsZrrmZmr5+fZWEXDyvezUa0IGAAB3Ri5Oc7Ga6vRUqOeifTumy40YWdqIG9OlaBtZjvM3F+Noz1y83zET77VPxIG28ThyfSKuja8Um/XlncEvDy+lthhXxlaifbIUHWOLcbZzODpXIh49NxP/8fn2+K0nz8cHfSuxlC62mtqxoUrce7g/Hjp0PR47MxZfPL0c37i2GafHN+NqCixtU7W4OLUZN5a2I+WN6FvbjqvpepMpCG2k0JB7EPpXGzGU512k57n3YLgacTNV6M082SIV+CspV/RXImZSoMm5IPc+5P00+lNY6UrH9afzLhY1enozh43dVPzn/+U/m6loTwV8Rzp/dzrvTt4Fb7sSQ5Vm9KXP1vMEj61qurft6E3nGV/fiunVajRTsb/bTAfsNnJsiPQVoq+8U9zHSHp5PaeNdA+7KdxNVGoxlF5YTmFlKwecdMrxylYMpPstjkltJh1+LQWsG+nzoymllCvphuv12Kxvx1Aph8L09266yE4jBtN9dqVEtJb+XdonAwCAOyKHjFxQ57kKOWiUU1G7XGvGTDkPiarHjdmNaJsox9nBlTh2YzH2d8zHa60T8eKF4Xj5bE+8cr4/3rk2FYd7F+Pc6FpcTK1lLO8GXo4zl6/Hhent+Ox7Q/ErT7TGn7/ZURTFtfW16F2qx9dTwPj8wZvx0LH+uOf4SHz8riPxC09cjAMjjRhY2Yn328biP9zzTnz1jdaYSIX5I0e74t8+fjje6xyPRrrn+XS/X3jlbPzH+96MnpV69Jcj/suTJ+O/PXUmplIxvpUK97zL9397/IN45L3LxX/lz0u+vnl1KH7joffiV79xLn7t8VOx7/pcMdQoGrX0Y9Rvz81IBzcacXVoLv79kyfiL9/rSb/RTjSblfjDb58qPjswv55q/Y24+90r8Qvp79984lD8zjMnor/UKHoiFtMpnro0E7/0jZb0/qX4d0+eS0HrXPo+XbGQwkDKJHH/vpPxO0++Ha3TS9FIF15LH/zDb5+I//StD4pOkdzV0b1ci9969kj6/Mn4pafOxd3vXEjH1qJteiV+9htn4r+/3RIb2+spzuzEn758JX7tsVPRmkKfkAEAwB2RA0buycgjg/LE6Dy8qLTZTEGjEbPlrRjLxfvcRnROb8TFkXIcu1kqVox689p8vHxlKp45NxqPnhyKew/3xj0HOuPuVPDe+9b5mFosR1tHT5wcWo8/frUrfvPJs/H61fliiNNGaSVODJfiT/b1xF8fm4wnzo7Gw+cm44fuOh7/5MvH4u7TMzFQSgFhcDV+8kv7449faI25dH9fOtgdn3jwWLzVNVkMZ8pLuf72s2fj5+45FDfWUyBKBfpPPngmPnnPyXg1hZ+87OuRoeX413cfjs+/frlYcSnX7Xcdao+fvveD+MQjV+JH7z8bX3q349Ywpt1GxPat/bKLf6RQMZFO8otPnImfffh4TJS3YzD9Jp+872h86hutMZ8+U0pB4ZceSff9cHv82EOn4ifuOx4XZivF+QYqET+VrvOD912Kn3nkQvzyo8fi44+cTJ8/Ha+1zcV8+k5//tKFdP+H48zwWhFuplP4+NQ3jscPPXIgavmeUri6OFOOTz70QXzskVPxfzzaFv/2mfMpMO3GaLrdTz5xPX728UsxtZGC4cZu/Ot7PohfefRczKX7N1wKAIA7IoeM3PI0gVy4b6YnG41mlDcbsVrsn7EVM2ubMb5Ujf75jWib3IjzoxtxbGAt9vesxCvXFuPp1oV4+MxU3HX4Znz13WvxxLHeGF1Yj5GpxbgwWo2/fuVCfO65D2IsFd1507/ZtXo8crQzPrO/L+5KgeKFK5PxVOt0/Mt7TsX/edf5+OWnL8VgYzc+6J6JT9xzJv4ghZSlVIF/8VBf/NCD5+PN9HqeiL2cavDffL41fuL+U9FbSWEonf/jD7fGP3/gWnzmW6eL4VPvpPvMRf2fvnG9CBmb6ct+dt/1+LF7T8V/eHc5fuT+8/GXb7QXcy6KZLFT+5vhUunPtdT++5vt8eP3H4t3e8rxeNtafOL+0/GlwwPF+UfTb/RjD5yJH3jiRvybF3rip+4+GidvzMbuTjN6p0vxi/ceTiHlUvSndDNe3YovtczEjz96Ib5+sCdm03f6o1eupWByPs4OlYueiMkUMn7yidb4gRQo8vl3d3bj3aGl+KEHLsS/fb49vd6Tztceqyn8rKdzfmHfaPzMV87Hvitr8Xrnanzq/hPxuXe6I50mfYeGkAEAwPdeqmyLgjqPDsqtmJO8vRWbW81Yb+xEudaM1VTNFqs5pcp2ZHEjbszVUtgox8WR5WI52zc7V+JbVxfjkZMj8dDhrnjz2myMrtRjanUzBlYjzvUtRHvfRKxXm7GUCuMTvYspjLTGV06Mx+Ot8/H29cl4uXMpfvCu4/GPH7oWP/bgmTg9XYsTwyvxg/e1xm+/2lP0GHzlUH987MHW2Nc1E9vRiJVUSP96Krxzb8RAuR4j5a342MNX4//98ED86gOHonN+PV6/WU5B4kL88RudReFdazbiD15qj0+m1+7t304h5mR85sULxepMzdRy10Ge4N1Iz4qFqNLju31L8WN3HYr/8q2O+MWXJ+Kn7zsSLQPTsb21FTfWmvHjd5+Mn3u2Oz5zaDR+/L5z8cal0RQXduNaSgw/fe/J+M1vdUYpnSu2V+Jgx0D8+kNH47H9nbGQQsanX2uPjz90Ls6O5khRi/n13fjFh9rjYw9cLHpqttL/vnFlKD5+37X463d646cfvRa/8Fh7jC7n+SG7cWa4Fj9z/5n4zZf64z+80BU/fs+R+OBmXhErT2CvCRkAAHzv5ZCR5YCRn+bieDtV11vb27GZiuBacydqm42o1upRqdZjoVQrwsPgQiX6Ztfi8uhyHL+5FO/1LMVLLePx7bMDcXqoFNOpWL45vRZDy1sxX9mJarUR5XI1BhYa8fTRvrj//c547MJEvNS5HEf752Nfz3LRk/FPHumKj939Qdx74kacXdyJf3LX+fhvL12LSgoZXzvUGz+SQsbbXbOp9N4uVo3KIeMTD5yNoVI9RkuN+OGH2+L/ePhm/PTX3o0nT1yPF/tK8aP3nYk/er2jCBkb9Xr8xtOX4qceOBcH1nfi5x8+G7//zK1egzwfO6/ctFtM2C5q+NhJgevm2lb8yqPH032dj//nvZ3x7x46lF7Pk68r0TJVjU9+/XD87svX45GWiaIX5ZGTc8VQrQsLEf/s7tb4j6+kgJX+js3ZaDY3YzT9sKvN3Sil3/cPXrucgtGZODm+mn75jVisRPzafVfjp+4+U9xTNf27+NqJ3vipB7vi6QtD8avPtMRPPnExrsysRnNnPW5WN+PHHj0c/6/H21Iga4mfuedQLOcbT4FFyAAA4I7Ite+evAv237TdYo5GDhpF2EhF/np9O0p56dhKrQgbI2uN6F3YiPaxlbgwOB/HeqbiwLWxVADXY6a2G3Op6B9b2oibi5vRNVuLa3NbcbBjLoWM7vjmufHYf3k0jvYsxvnR9Tg6XIsfuPdi/JOHO+MX7tsf//qJlnh3fjd++sHj8fnXbvU0fP1gd/zI/efi9e6loohfSff1H5+9Gj/64Omi56Q/VfI/+tDl+JFH2uMXHz0dv/itnni2dzV+8Z4340/e6olUv8dkCj8/+diJ+PkUGq5uppDx9SPxiw+eSyEgD1aq5oiRjtouejDSV47tFLZWU574i1cuxyce6Yx/9FBXfP6lM7f2wEi/0eG++RSOjsTn370Wr/cvxT975FJ84dXu2E33dnlhPX7ooZb43ac6iuMb6Z+7O41iXkhew6q8sx1//Gpb/NgjV2PfSDUW0+uD6Tf/5afb41ceeD/q2zvFqln/+eUb8RMPnIl9fQvx5690xycfOhqnR9LRKQzlhXe/ks7xDx9sj4+l7/25FFryBPedna0UMmzGBwDAHZDq2g/lvRw+2vJ/EM/zNHLY2Gu5Z2OjvlUMo5qv7sREKRX3KWh0TFfi3MBCHOmejg+6Z+PA1dF4+0JvvHyyI7555Fo8f6ovnjyaiv5TA/HCpcnYd20xzvRMx8Xhtbg224iTY9X42P0X4pPfvBl/vq8rPnH/2fjqxUp87N5T8QffPlsMHfraoe744XTMvq7FYtO8ckoB/ymFjI8/eDaGVtN9bOzGjz94KX7h6a74+qmpFD7Oxh+/Px6fuv/9+MO3bhS9CXnn8o8/cDL+zdOXojcFgZ+852gq4M/FRF4Bdreezpu+8G4KWenYoqVQkIdO7buxGv/q3vPxA/ddilPD5eK1nRQCXrs+Ez+YQsrdF8bi0MJO/OAjF+MPnm0pQtn52Y342IMt8ftPtRX7WuzmqLSb4lG61m4KcjPpOp9+vSt++Gsd8bOPHInffPTN+Hcp/Pzz+9vjZx5vLYZY5SFVv/yNlvi5R87HkfQ7fe1out69x2Jf51K6fgpDKWic6N2IH7y/JX74vnNxcGDj1rCv7dwjY3UpAADugFyP/l1ykZ3/a35ue2Gjnns1UtCoNraLVaiWNhoxtbYZg0u1uD5Zjkuja3F6YCUO9SzGOx2L8Wb7XLx+ZSZebZ2K19sX4p2u1TjYW4lTg+XoGl2Inpn1GFxuxuXpzfjxh87FzzzbHYemduNH7j0ZP/3IhfgXD7bH7792LRbSPeSejBwy3kkhI3bWYz0V2b/1zSvxw+lzg2uNuLm+Ez/1wNn41acvx+HJavzEQ6fjE4+1pEL/fPz+vptFyGgdWkthpjUV8RfjyWurKaCciH/5SEtcyBtx7KRvmr5nka7yY9Hyxnc70ZXe/uSDp+NTj50telXy3JV82L0pOP2TR9viv73VF185PRc/nO75N79xPuY2d+PCXDN+OIeMp1tSwZ9+uFhOj5u3FrFKYWYqtU+/cSM+fndf/NwT5+M3vnEofvnxc/EP7++Ojz3QWkxsH0nn+ZkHT6WQcTbuOz8Rv/vaQPyfKRQ9fnoqhaLdaGzlHdgj/VaX4mcfPhNj6TPNvCngTrqO1aUAALgTUk36d9qrs/cmhefnubjeStV1c2snGs3toldjpboVM5WtGFndiu75zWIFqovj1Tg9Uo3jA+U43r8aR3uX49xwOc4OleLy5GaxJO7Y3GqMrtSKPS26l5rxybs+iF9+rjN6U4j51acuxce+fiz+8UNd8Qfv3LwVMg50puL7UrzVtZTupxrlnZ34jeeuxg89fCGGSilkbGzFT91/Iv7dE6nYTonoN56/GD/4UEv80wevpJAxWAyxOnBtNj7+SHf8zCPn4ue+/kL8eDr2Hz9yJd7unk9fbKsY5hS5FV8+/WM7rza1FQP1SJ85Eb/06JFibsdOOmYz/RZ/9mZr/MPHO+MTdx2Kn79nf3wihaNffvR09K0148Lsbvxout/ffu5S0buQIkGMpSB0tK8cvbPlYjPB33+5PX7owY54bbgWo+mg1krETzzVEz96/7mi96Z7bTt+7N4z8cl7T8XP3vNqfOq+U/GPH7saf7mvt1gFLA+8Wkzp6eceOBH/5uHjkb5FulBOMRvp9ptCBgAA33u5Jv27FHX2R1oRNvJ/wU9PtlLayJvdbaZifj1PZM5zMFIBPZ6CxtBiPfrmqtEzXYmuyVJ0Taylx9W4MbUWN2crMTy/EZOrjVhercTC+lYsbEaxOV/eu+KXn2mNiRQynmqdj5+450j8o4e643ff7C+WmL3/0LUiZLzQsxbLKQDMpHv59W91xL966GwMps8PbDTjx+8/Gb/5zK05HE+2zMS/fPBi/POH2+OPclGeXnvi+FD80ANt8d9evh7Pt/THf32zM/7po23xjdODKTjsFitKfRgyii+cJ1A342YtFfIpZPzKw+/f2rgvvbWejv8PTxyOf/aNzvjC0eF49uJ4/MKj5+NTqdhvXyhH61QOPRfiP714tQgMS6n2f+7ySgo5h+PB91LwSDf0p69cjh98/EKcHUnfcHs7Zqq78UuPnE6/xdFi9ay2hUb8+MOt8YvPXI9nW4fji4cn4p8+diX+67OtxT4aeZfw+RRMfu7+D+KXHjpahLFiF7+d9XTflrAFAOAOyDXp/4w8V2NvYnixgd9WHj61G9VUQFdSbbuSQsNiuRHza7WYWd2I6eX1mFm5/Zj+nl+rpvfrsVTdiY2NWqw1dmM1nac/hY5P3XM4fvXpSzGbQkaexP2zX30jBYTO+P03e4v9Kh57vz1+5MHz8Xv7J+LAVCXe6l2On3z4Yvyr+4/G2EojBqvN+OG8ZOxzLcXk6utrjfixB0+moHEp/vTN9iJk/OW+nviXKag831UqgstzHWvxA/deirveu35rondqOUDsPcZOXtJ2pwgZP/vwqfjlR44W58l9CKuN7fjFe96IH3mqLS6Xb+1A/ulXe+NH7j0UZ6dWoi+loJ+/90z89BNn462xUhwZWY9PvzEY//jJC3H/0e7YqkZ89uXW+BePn4qWoRSLmrVY3GikIHO8CFw5ZJwersQn7j0dn94/XkwMb0lp5V89fD5+6xtnYqm+m6eSx3S6oZ9JIePnHzoRs/mWt+vpH3oyAAC4Q1JN+j+tCBrFf0W/NVejWYSN3ajXd2IzpY1atR6VjXqsrm+m0JEeU+G8vN6M5Y1mrNZ2Ym1zN0opXNTrzaik8LCWzjFQ2ioK6xwyFlPIKKfX/+KVM/GPvn4+fvfltqL34PjAUnwsFdz/8pHr8a/SsT9338H44fvPxa+8dC3mN3biRmkjfui+8/Frz15JIWCnmDT9R+/2xsdT8Pjc6y1FmPntFzviXzxwMo5OVotJ3pemd+OH77oQn33hdBFM8tK1OVvcGt6U/9FI3zWFjBQIfvbhC/Hzj5wowkk+djSFmH9zz2vxqadbYjIFjHpKXZ9/byQ+8dCR2N89HsspePznJ6/GDzx0Oj5+/5H4qa+fip95+Ez80JMtcWB4PdJPE3/6ypX4eAoN50dKRZjJE9B/5tFL8Yn7zsVcusa77ZPxk/cejy8eHcs7eMRoJeInHz8Xv/HoyRgv1Yt7KT7z8Mn41w+fjan0d14Ry5wMAADumFST/i/JBXgxsig9yUOoimFU2zuxnQrtneZWNBrbUatvx0Z6rDbyLuK7sZ4SyUYKI9UcSIrP7UZ6uSjsZyv1eOidC/HUkWuxvpXOk167MrYcX953OV4+2xu1dO7VdI23Ohbj64f64qsHO+Kety/FYycH48JCswghY+kcX3uvI75x9EZsphvLcydODJfirncux1sXemMlXeipoz1x1/6WGC6n8JBueioFgfvebosXPrg1/GgvXOTr58db3zJien07Hjt4LR57vy3W00uN9NrEUjUe3XcynjzRFZViqNV2HOxajK/tvxRnesfSPUdcHK/FAyf648vpHu4/eCMe+aAj3updLeZO5NWxXjs/GHe9ey26Z6vF7zCXTvzgkf5i5/Q85Ot832Tcu68ljvbNx1a637V00BPH0ndM15heqxa9Kovpyz988Go8eqg9llJAy1NJ8jewuhQAAHdELkf/d/zN8KnvbLfmbfzdbW+Z3L2WNZvN2NrKg5b+JsA0cmj5yN/Fa+ncuSDPQSUX+3kC9q0p0Lf29KimQjs/z+/nlt/fSK/X0mMtnaCR55Ok57nl8zXT+Zrptdw7c/tWPpS/y9795R6CRrrH9LGopyCVHxt5Anxq+Xm6bHG9jfSkuG5q+T6L6+b3bj/P91zcf2r53nLo+uj3KPYmycffPjZ/nxzGcvBJLxX3mu+5uPfb991I91P0YNx2+76FDAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA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alt="" class="stl_19" />
			</div>
			<div class="stl_view">
				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 3.0179em; left:7.0854em;"><span class="stl_20 stl_08" style="font-style:italic; word-spacing:0em;">Moreira-Ortega &amp; Nieto-Romero (2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 5.8639em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">El rendimiento académico de los niños no se debe exclusivamente a la labor &nbsp;</span></div>
					<div class="stl_01" style="top: 7.5972em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.2em;">desempeñada de las</span><span class="stl_13 stl_08" style="word-spacing:0.19em;">&nbsp;Unidades Educativas, también</span><span class="stl_13 stl_08" style="word-spacing:0.16em;">&nbsp;debe ejercer</span><span class="stl_13 stl_08" style="word-spacing:0.22em;">&nbsp;influencia</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;el &nbsp;</span></div>
					<div class="stl_01" style="top: 9.3131em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.15em;">entorno familiar. Si</span><span class="stl_13" style="word-spacing:0.13em;">&nbsp;se han mostrado</span><span class="stl_13" style="word-spacing:0.15em;">&nbsp;una</span><span class="stl_13" style="word-spacing:0.13em;">&nbsp;serie</span><span class="stl_13" style="word-spacing:0.15em;">&nbsp;de</span><span class="stl_13" style="word-spacing:0.14em;">&nbsp;factores que</span><span class="stl_13" style="word-spacing:0.15em;">&nbsp;pueden</span><span class="stl_13" style="word-spacing:0.15em;">&nbsp;estar &nbsp;</span></div>
					<div class="stl_01" style="top: 11.0464em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.04em;">relacionados con que el estudiante no rinda de acuerdo con lo que se espera de &nbsp;</span></div>
					<div class="stl_01" style="top: 12.7639em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.49em;">él y según sus diferencias personales, parece conveniente manifestar y &nbsp;</span></div>
					<div class="stl_01" style="top: 14.4989em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">comenzar unas pautas de comportamiento familiar que eviten estas situaciones &nbsp;</span></div>
					<div class="stl_01" style="top: 16.2156em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">y favorezcan el rendimiento académico, eliminando las consecuencias que unos &nbsp;</span></div>
					<div class="stl_01" style="top: 17.9489em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.07em;">malos hábitos puedan estar produciendo en él. &nbsp;</span></div>
					<div class="stl_01" style="top: 20.6656em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.15em;">Los padres deben mostrar interés por los problemas</span><span class="stl_13 stl_10" style="word-spacing:0.11em;">&nbsp;afectivos-sociale<span class="stl_08">s</span></span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;de</span><span class="stl_13 stl_08" style="word-spacing:0.12em;">&nbsp;sus &nbsp;</span></div>
					<div class="stl_01" style="top: 22.3989em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:-0.06em;">hijos, tratando de motivar y apoyar. Tantos en las tareas escolares que pre<span class="stl_08">sentan &nbsp;</span></span></div>
					<div class="stl_01" style="top: 24.1181em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0em;">dificultades, reforzando lo positi<span class="stl_08">vo. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 26.8514em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.06em;">Los ambientes favorables tendrán resultados positivos en el desarrollo, mientras &nbsp;</span></div>
					<div class="stl_01" style="top: 28.5681em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.08em;">que los desfavorables actuarán de forma negativa. &nbsp;</span></div>
					<div class="stl_01" style="top: 31.3014em; left:7.0854em;"><span class="stl_13" style="word-spacing:0.27em;">También se pudo determinar que los niños con problemas</span><span class="stl_13" style="word-spacing:0.29em;">&nbsp;específicos</span><span class="stl_13" style="word-spacing:0.29em;">&nbsp;del &nbsp;</span></div>
					<div class="stl_01" style="top: 33.0197em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.03em;">aprendizaje tienen un rendimiento intelectual conservado, tal como se plantea en &nbsp;</span></div>
					<div class="stl_01" style="top: 34.7531em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.43em;">la literatura. Sin embargo, este rendimiento intelectual difiere con el que &nbsp;</span></div>
					<div class="stl_01" style="top: 36.4697em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.19em;">muestran los niños con un aprendizaje escolar adecuado,</span><span class="stl_13 stl_08" style="word-spacing:0.17em;">&nbsp;y esa diferencia</span><span class="stl_13 stl_08" style="word-spacing:0.14em;">&nbsp;es &nbsp;</span></div>
					<div class="stl_01" style="top: 38.2031em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:0em;">estadísticamente significativ<span class="stl_08">a. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 41.7889em; left:7.0854em;"><span class="stl_11 stl_10" style="font-weight:bold;">REFERENCIA<span class="stl_08">S &nbsp;</span></span></div>
					<div class="stl_01" style="top: 44.5056em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.55em;">Blair. (2013). Atención y Memoria con estudiantes de bajo rendimiento &nbsp;</span></div>
					<div class="stl_01" style="top: 45.8381em; left:10.0375em;"><span class="stl_13 stl_10" style="word-spacing:0.01em;">académico. U<span class="stl_08">n</span></span><span class="stl_13 stl_08" style="word-spacing:0.09em;">&nbsp;estudio exploratorio.</span><span class="stl_13 stl_08" style="word-spacing:0.11em;">&nbsp;Reidocrea,</span><span class="stl_13 stl_08" style="word-spacing:0.03em;">&nbsp;8. &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1556em; left:7.0854em;"><span class="stl_13 stl_10">Cortese<span class="stl_08">, &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.1556em; left:16.5708em;"><span class="stl_13">E. &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1556em; left:23.2378em;"><span class="stl_13 stl_24">N. &nbsp;</span></div>
					<div class="stl_01" style="top: 48.1556em; left:29.9378em;"><span class="stl_13 stl_10">(2004<span class="stl_08">). &nbsp;</span></span></div>
					<div class="stl_01" style="top: 48.1556em; left:38.8125em;"><span class="stl_13 stl_08">Nobuk<span class="stl_10">o. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 49.4714em; left:10.0375em;"><span class="stl_13 stl_10">https://mmhaler.files.wordpress.com/2010/06/psicologia-medica-<span class="stl_08">y- &nbsp;</span></span></div>
					<div class="stl_01" style="top: 50.8072em; left:10.0375em;"><span class="stl_13 stl_10">saludmental2.p<span class="stl_08">df &nbsp;</span></span></div>
					<div class="stl_01" style="top: 53.1239em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:1.13em;">Domjan. (2000). Psikipedia. https://psikipedia.com/63libro/aprendizaje-y<span class="stl_08">- &nbsp;</span></span></div>
					<div class="stl_01" style="top: 54.4406em; left:10.0375em;"><span class="stl_13 stl_10">conducta/3093-definicion-de-aprendizaj<span class="stl_08">e &nbsp;</span></span></div>
					<div class="stl_01" style="top: 56.7739em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:0.09em;">DSM-V. (1995). Manual diagnóstico y estadístico de trastornos mentales, quinta &nbsp;</span></div>
					<div class="stl_01" style="top: 58.0906em; left:10.0375em;"><span class="stl_13 stl_10" style="word-spacing:0em;">edición. Asociación Americana de Psiquiatrí<span class="stl_08">a. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 60.4097em; left:7.0854em;"><span class="stl_13 stl_08" style="word-spacing:29em;">Eslava, Scielo. &nbsp;</span></div>
					<div class="stl_01" style="top: 61.7427em; left:10.0375em;"><span class="stl_13 stl_10">http://www.scielo.edu.uy/scielo.php?script=sci_arttext&amp;pid=S1688<span class="stl_08">- &nbsp;</span></span></div>
					<div class="stl_01" style="top: 63.0593em; left:10.5875em;"><span class="stl_13 stl_10">221200900020000<span class="stl_08">9 &nbsp;</span></span></div>
					<div class="stl_01" style="top: 60.4097em; left:18.74em;"><span class="stl_13 stl_08">L. &nbsp;</span></div>
					<div class="stl_01" style="top: 60.4097em; left:27.973em;"><span class="stl_13 stl_10">(2005<span class="stl_08">). &nbsp;</span></span></div>
					<div class="stl_01" style="top: 63.0593em; left:10.0375em;"><span class="stl_13">4</span></div>
					<div class="stl_01" style="top: 66.319em; left:41.6958em;"><span class="stl_17">27 &nbsp;</span></div>
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alt="" class="stl_04" />
			</div>
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				<div class="stl_05 stl_06">
					<div class="stl_01" style="top: 2.9132em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.11em;">Revista Científica</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;y Arbitrada</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;de Psicología NUNA</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;YACHAY.</span><span class="stl_07 stl_08" style="word-spacing:0.09em;">&nbsp;Vol.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;1,</span><span class="stl_07 stl_08" style="word-spacing:0.03em;">&nbsp;Núm.</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;2 (jul</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;-</span><span class="stl_07 stl_08" style="word-spacing:0.06em;">&nbsp;dic</span><span class="stl_07 stl_08" style="word-spacing:0.07em;">&nbsp;2018) &nbsp;</span></div>
					<div class="stl_01" style="top: 3.6798em; left:7.0854em;"><span class="stl_07 stl_08" style="word-spacing:0.06em;">ISSN: 2697-3588. &nbsp;</span></div>
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					<div class="stl_01" style="top: 8.6639em; left:10.0375em;"><span class="stl_13 stl_10">http://www.scielo.edu.uy/scielo.php?script=sci_arttext&amp;pid=S1688<span class="stl_08">- &nbsp;</span></span></div>
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					<div class="stl_01" style="top: 9.9972em; left:10.0375em;"><span class="stl_13">4</span></div>
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					<div class="stl_01" style="top: 14.9656em; left:10.0375em;"><span class="stl_13 stl_10">Educativ<span class="stl_08">a. &nbsp;</span></span></div>
					<div class="stl_01" style="top: 17.2822em; left:7.0854em;"><span class="stl_13 stl_10" style="word-spacing:1.13em;">García, Jesús<span class="stl_08">, &nbsp;</span></span></div>
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					<div class="stl_01" style="top: 31.8672em; left:12.7688em;"><span class="stl_13 stl_10">(2009<span class="stl_08">). &nbsp;</span></span></div>
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					<div class="stl_01" style="top: 31.8672em; left:28.773em;"><span class="stl_13 stl_08">de &nbsp;</span></div>
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					<div class="stl_01" style="top: 53.0572em; left:10.0375em;"><span class="stl_13">2</span></div>
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