<?xml version='1.0' encoding='UTF-8'?><rss xmlns:atom="http://www.w3.org/2005/Atom" xmlns:openSearch="http://a9.com/-/spec/opensearchrss/1.0/" xmlns:blogger="http://schemas.google.com/blogger/2008" xmlns:georss="http://www.georss.org/georss" xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr="http://purl.org/syndication/thread/1.0" version="2.0"><channel><atom:id>tag:blogger.com,1999:blog-6488165169401133072</atom:id><lastBuildDate>Thu, 19 Dec 2024 03:29:28 +0000</lastBuildDate><category>Ciências Forenses</category><category>Palestras</category><category>Física</category><category>Electricidade e Magnetismo</category><category>Laboratórios</category><category>Proteínas</category><category>iPad</category><category>Aminoácidos</category><category>Aquaporinas</category><category>Bioquímicos e seus Percursos</category><category>Campo Elétrico</category><category>Enzimas</category><category>Genética</category><category>Metabolismo</category><category>Mutações</category><category>Nanotecnologia</category><category>Tecnologia</category><title>Bioquímica</title><description>Para amantes da ciência e apreciadores do conhecimento ;)</description><link>http://bioquimica-um.blogspot.com/</link><managingEditor>noreply@blogger.com (Carla Pereira)</managingEditor><generator>Blogger</generator><openSearch:totalResults>31</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-3725152483887439496</guid><pubDate>Sat, 01 Dec 2012 18:51:00 +0000</pubDate><atom:updated>2012-12-01T22:02:52.978+00:00</atom:updated><title>Eleições para a Associação Académica da Universidade do Minho </title><description>&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;Desta vez vou desviar-me um pouco do tema deste blog, porque senti necessidade de partilhar o que penso com quem estiver disposto a perder, ou não, 5 minutos do seu tempo.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; No próximo dia 4 de Dezembro, realizam-se as eleições para a Associação Académica da Universidade do Minho, em Braga.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; Começo por dizer que votar é um dever, não um direito. Mas votar também não é fazer uma cruz num quadrado aleatório como se fosse um boletim do euromilhões, ou pior ainda, votar em determinada lista só porque me disseram para o fazer. Acho que não somos assim tão autómatos, afinal somos racionais por algum motivo.&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; Antes de votar é imperativo adoptar uma postura activa. Para decidir bem, o mínimo que se pode fazer é ler as propostas de cada lista.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; Algumas pessoas vão aproveitar para dizer que estou a ser parcial e a fazer campanha, uma vez que integro uma das listas que se encontra na corrida à AAUM. &quot;Fail&quot; total.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; Não quero convencer ninguém a votar na lista da qual faço parte. A retórica é uma matéria que não me assiste.&amp;nbsp;Quero apenas apelar a todos os alunos para votar conscientemente.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; Concordei fazer parte da Lista C porque me identifico com os ideais desta, como por exemplo, o facto de não quererem ligações com partidos políticos. Mas ver alguns amigos&amp;nbsp;obrigados a congelar a matrícula por motivos económicos, um deles já no último ano de licenciatura, foi o principal motivo.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;A Associação Académica existe para defender os interesses dos estudantes. Que percentagem dos quase 5 milhões de orçamento está a ser utilizada com o fim de apoiar alunos que desistem de estudar por motivos económicos?&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; O orçamento tem vindo a aumentar, mas considero que isso não se traduz nas ações da actual associação académica.&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; Posto isto, espero ter instigado alguma vontade de agir.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-family: inherit;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;Dia 4 vota conscientemente!&lt;/span&gt;&lt;/div&gt;
</description><link>http://bioquimica-um.blogspot.com/2012/12/eleicoes-para-associacao-academica-da.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-7892644550180929089</guid><pubDate>Wed, 15 Aug 2012 00:36:00 +0000</pubDate><atom:updated>2012-08-15T01:38:34.577+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Ciências Forenses</category><title>Local do Crime - Ossos</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;http://www.google.com/url?source=imglanding&amp;amp;ct=img&amp;amp;q=https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHzAZwebcH-g96BLqV7GR3rpmVa3vwOwWneWE-DfL4UW3GsM0rfQAWfWkAPQemGICZax2YtwTiupJdww9iI5l0mH-U5w95n6Kq7ND5-LhpxMAfbxKbM0OEVmt4t20XZ8eWUwWZ5KSZvdTT/s200/para+o+blog.jpg&amp;amp;sa=X&amp;amp;ei=peoqUOfbE8LPhAf1qoGYDw&amp;amp;ved=0CAkQ8wc4hgE&amp;amp;usg=AFQjCNHl_VIGiLfnQEhgVcqr88RynKT6vA&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;400&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHzAZwebcH-g96BLqV7GR3rpmVa3vwOwWneWE-DfL4UW3GsM0rfQAWfWkAPQemGICZax2YtwTiupJdww9iI5l0mH-U5w95n6Kq7ND5-LhpxMAfbxKbM0OEVmt4t20XZ8eWUwWZ5KSZvdTT/s400/para+o+blog.jpg&amp;amp;sa=X&amp;amp;ei=peoqUOfbE8LPhAf1qoGYDw&amp;amp;ved=0CAkQ8wc4hgE&amp;amp;usg=AFQjCNHl_VIGiLfnQEhgVcqr88RynKT6vA&quot; width=&quot;367&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Após uma preparação conveniente vê-se, ao microscópio, nos ossos, uma disposição de células em volta dos eixos vasculares: é sobre o aspecto, a dimensão e a distribuição desses &quot;sistemas&quot; que se pode esperar identificar a espécie em causa, pois, para isso, a serologia é muitas vezes impotente.&lt;/div&gt;
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Os ossos são o material mais resistente do corpo humano e o que demora mais a deteriorar-se, &quot;guardando&quot; pistas que podem ser essenciais numa investigação.&lt;/div&gt;
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Existem três tipos de fracturas: as antemortem (ocorrem durante a vida), as perimortem (ocorrem aquando da morte) e as postmortem (ocorrem depois da morte). Estas podem ser distinguidas, porque os ossos reagem de maneiras diferentes quando a pessoa está viva e quando se encontra morta.&lt;/div&gt;
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Bibliografia:&lt;/div&gt;
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CECCALDI, Pierre. A Criminalística. Publicações Europa - América&lt;/div&gt;
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</description><link>http://bioquimica-um.blogspot.com/2012/08/local-do-crime-ossos.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHzAZwebcH-g96BLqV7GR3rpmVa3vwOwWneWE-DfL4UW3GsM0rfQAWfWkAPQemGICZax2YtwTiupJdww9iI5l0mH-U5w95n6Kq7ND5-LhpxMAfbxKbM0OEVmt4t20XZ8eWUwWZ5KSZvdTT/s72-c/para+o+blog.jpg&amp;sa=X&amp;ei=peoqUOfbE8LPhAf1qoGYDw&amp;ved=0CAkQ8wc4hgE&amp;usg=AFQjCNHl_VIGiLfnQEhgVcqr88RynKT6vA" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-4180215272698705454</guid><pubDate>Wed, 08 Aug 2012 00:08:00 +0000</pubDate><atom:updated>2012-08-08T01:17:42.163+01:00</atom:updated><title>Local do Crime - Pêlo ou Cabelos</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
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Os pêlos são indícios frequentemente encontrados nos locais de crime, devido à sua grande resistência aos agentes de destruição.&amp;nbsp;&lt;/div&gt;
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As informações que nos podem dar são muito interessantes: pode-se determinar a espécie, a raça, a idade, a região, ou estudar particularidades várias: cabelos postiços, frisados, ondulados, descolorados ou pintados, sujos, com malformações, etc. Também se podem reconstituir as circunstâncias que puderam separá-los do organismo: pêlos ou cabelos caídos, arrancados, partidos, cortados, usados, queimados...&lt;/div&gt;
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No exame superficial do pêlo ou do cabelo podem encontrar-se disposições características da cutícula, feita de células imbricadas no sentido inverso ao das telhas de um telhado e podendo apresentar formas diferentes.&lt;/div&gt;
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&lt;a href=&quot;http://www.google.com/url?source=imglanding&amp;amp;ct=img&amp;amp;q=http://s3.amazonaws.com/magoo/ABAAAem08AK-0.png&amp;amp;sa=X&amp;amp;ei=7qwhUIb1JImxhAeb6ICoCw&amp;amp;ved=0CAkQ8wc4Dw&amp;amp;usg=AFQjCNFO7aezYsZt_eBHtWnx30gANY5CzQ&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;278&quot; src=&quot;http://www.google.com/url?source=imglanding&amp;amp;ct=img&amp;amp;q=http://s3.amazonaws.com/magoo/ABAAAem08AK-0.png&amp;amp;sa=X&amp;amp;ei=7qwhUIb1JImxhAeb6ICoCw&amp;amp;ved=0CAkQ8wc4Dw&amp;amp;usg=AFQjCNFO7aezYsZt_eBHtWnx30gANY5CzQ&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt;Antes de mais nada, coloca-se a questão: tratar-se-á de um pêlo humano?&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt;Sabe-se isso através do índice medular, isto é, relação entre o diâmetro próprio da medula e o diâmetro total do pêlo.&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt;Os pêlos ou cabelos partidos por arrancamento terminam em forma de leque.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt;Bibliografia:&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt;CECCALDI, Pierre. A Criminalística. Publicações Europa - América&lt;/span&gt;&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2012/08/local-do-crime-pelo-ou-cabelos.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhfzqPtMKnQ08GFDv129nTmKEpFqa9BfMCHWlnYCTgo5u8e_mrBLmu-hHKh18CR4i_PlX27JNjSDE0EynfoZvvYVtDhYGg5Gp0hKv2CehrAKWmZKANciSCmrBV7udpR5vPeP9y8xP53XvM/s72-c/fio+de+cabelo.jpg&amp;sa=X&amp;ei=yKohUKKtBc2BhQf23IDABA&amp;ved=0CAkQ8wc&amp;usg=AFQjCNFJGMpjnK2Ip3-y-tbG4DsMubs3BQ" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-5736446426004981859</guid><pubDate>Wed, 06 Jun 2012 20:42:00 +0000</pubDate><atom:updated>2012-06-06T21:42:55.972+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Palestras</category><title>5º Aniversário da Licenciatura em Bioquímica da Universidade do Minho</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://fbcdn-sphotos-a.akamaihd.net/hphotos-ak-snc7/576980_112601368881087_647294179_n.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;640&quot; src=&quot;https://fbcdn-sphotos-a.akamaihd.net/hphotos-ak-snc7/576980_112601368881087_647294179_n.jpg&quot; width=&quot;452&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;</description><link>http://bioquimica-um.blogspot.com/2012/06/5-aniversario-da-licenciatura-em.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-3784371816279346005</guid><pubDate>Wed, 06 Jun 2012 09:38:00 +0000</pubDate><atom:updated>2012-06-06T10:41:02.896+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Genética</category><category domain="http://www.blogger.com/atom/ns#">Mutações</category><title>Mutações associadas à distrofia muscular</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;http://gagueira.files.wordpress.com/2010/11/stuttering_dna_language.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;240&quot; src=&quot;http://gagueira.files.wordpress.com/2010/11/stuttering_dna_language.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&amp;nbsp;Distrofias musculares são doenças genéticas caraterizadas por fraqueza e degeneração muscular progressiva.&amp;nbsp;

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Existem vários tipos de distrofia muscular, diferem na severidade, latências e causas genéticas.As mais frequentes e que estão relacionadas são a distrofia muscular de Duchenne (DMD) e a distrofia muscular de Becker (DMB). &lt;/div&gt;
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A &lt;b&gt;distrofia muscular de Duchenne (DMD)&lt;/b&gt; é a mais severa das distrofias, apresentando uma rápida progressão da degeneração muscular e envolvimento do coração e pulmões. Os portadores apresentam um ligeiro atraso no desenvolvimento motor.&amp;nbsp;&lt;/div&gt;
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&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.oapd.org.br/gowers%282%29.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;252&quot; src=&quot;http://www.oapd.org.br/gowers%282%29.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Sinal de Gowers 

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Movimentos e apoios caraterísticos dos portadores da
doença ao levantarem-se do chão.&lt;span style=&quot;color: black; font-family: Calibri; font-size: 18pt;&quot;&gt;
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A &lt;b&gt;distrofia muscular de Becker (DMB)&lt;/b&gt; assemelha-se à distrofia muscular de Duchenne mas manifesta-se mais tardiamente e apresenta uma evolução mais lenta. Além disso não envolve o coração nem os pulmões.&amp;nbsp;&lt;/div&gt;
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Grande parte das distrofias musculares são causadas por deficiências nas proteínas do complexo distrofina-glicoproteínas presente na membrana celular das células musculares. &lt;/div&gt;
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&amp;nbsp; &amp;nbsp;&lt;span style=&quot;color: black; font-family: Calibri; font-size: 18pt;&quot;&gt; &lt;/span&gt;&lt;/div&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;float: left; margin-right: 1em; text-align: left;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/9/9d/Distrofina.png/250px-Distrofina.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/9/9d/Distrofina.png/250px-Distrofina.png&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Estrutura da distrofina&lt;/td&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;br /&gt;&lt;/td&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;
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A DMD e DMB resultam de mutações no gene DMD que codifica a distrofina, proteína estrutural crucial para a manutenção da integridade das fibras musculares. É o maior gene conhecido, é recessivo e está ligado ao cromossoma X.&lt;/div&gt;
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O homem possui cromossomas sexuais XY e a mulher XX. Portanto, as mulheres são as responsáveis&lt;br /&gt;
pela transmissão e são clinicamente assintomáticas. Por outro lado, qualquer homem que receba o cromossoma X defeituoso apresentará a doença. &lt;/div&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhUPd30awA0tavd1bsMkcT1IqiosVD9Faca3dT88CrDcbm9aKIbo7o499rf6o3VZsk0LqiV_ZkORjwWJX1sTEIQLU2-oNV23YIMxP-OC7VjPZWH1GXfRg33DCmHC3j5RD1vQpb3JW45F5U/s1600/19097.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;256&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhUPd30awA0tavd1bsMkcT1IqiosVD9Faca3dT88CrDcbm9aKIbo7o499rf6o3VZsk0LqiV_ZkORjwWJX1sTEIQLU2-oNV23YIMxP-OC7VjPZWH1GXfRg33DCmHC3j5RD1vQpb3JW45F5U/s320/19097.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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A distrofina está ausente ou em quantidade muito reduzida nas células musculares dos pacientes com distrofia muscular de Duchenne, e alterada, contudo parcialmente funcional, nos músculos dos afetados pela distrofia muscular de Becker. &lt;/div&gt;
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&lt;div style=&quot;text-align: justify;&quot;&gt;
A terapia génica é uma possível cura para DMD e consiste na introdução de um gene sintético no DNA para compensar o gene deletado. &lt;/div&gt;
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&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2012/06/mutacoes-associadas-distrofia-muscular.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhUPd30awA0tavd1bsMkcT1IqiosVD9Faca3dT88CrDcbm9aKIbo7o499rf6o3VZsk0LqiV_ZkORjwWJX1sTEIQLU2-oNV23YIMxP-OC7VjPZWH1GXfRg33DCmHC3j5RD1vQpb3JW45F5U/s72-c/19097.jpg" height="72" width="72"/><thr:total>2</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-4512686085706620827</guid><pubDate>Sun, 22 Apr 2012 02:49:00 +0000</pubDate><atom:updated>2012-04-26T23:57:15.207+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Bioquímicos e seus Percursos</category><title>Bioquímicos e seus Percursos I</title><description>&lt;div&gt;
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&lt;div style=&quot;text-align: justify;&quot;&gt;
Neste tema vou colocar percursos académicos e profissionais de alguns bioquímicos. Acredito que a história de vida de outros bioquímicos pode constituir uma ajuda preciosa para nos orientarmos. &amp;nbsp;&lt;/div&gt;
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Vou começar pelo Doutor Tiago P. Carvalho, um bom exemplo para quem tem um horizonte mais empreendedor.&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;ul&gt;
&lt;li&gt;Tiago P. Carvalho (LabOrders)&lt;/li&gt;
&lt;/ul&gt;
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&lt;iframe allowfullscreen=&#39;allowfullscreen&#39; webkitallowfullscreen=&#39;webkitallowfullscreen&#39; mozallowfullscreen=&#39;mozallowfullscreen&#39; width=&#39;320&#39; height=&#39;266&#39; src=&#39;https://www.youtube.com/embed/HvtEGIM8iA0?feature=player_embedded&#39; frameborder=&#39;0&#39;&gt;&lt;/iframe&gt;&lt;/div&gt;
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Tem 32 anos, é Bioquímico, Doutorado em “Computational Neuroscience”, fez investigação científica em diferentes laboratórios em Portugal, na Alemanha, na Suécia e nos Estados Unidos.&amp;nbsp;Atualmente&amp;nbsp;é o CEO da LabOrders, uma start-up que desenvolve software para laboratórios de investigação científica.&lt;/div&gt;
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Como aluno do Programa Gulbenkian de Doutoramento em Biomedicina esteve 5 anos na Universidade da California Los Angeles (UCLA) a tentar perceber como o cérebro funciona, e em 2009 foi distinguido com o “Eva Kavan Prize for Excellence in Research on the Brain”. Foi também Vice-Presidente da “Portuguese American Postgraduate Society (PAPS)”.&lt;/div&gt;
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Decidiu regressar dos Estados Unidos para dar o seu contributo em Portugal e fundou a LabOrders, uma plataforma de gestão de encomendas de material de laboratório, que num único sítio junta Fornecedores e Cientistas. Ao reduzir drasticamente o tempo despendido a encomendar um produto/reagente, a LabOrders aumenta de forma imediata a produtividade do Cientista, permitindo que se concentre na sua actividade de investigação.&lt;/div&gt;
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O Tiago é um fã de Portugal e investe tempos infinitos a convencer os amigos a apreciar o nosso país, salientando as oportunidades existentes.&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2012/04/bioquimicos-e-seus-percursos.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-7248101162815478716</guid><pubDate>Sat, 04 Feb 2012 20:19:00 +0000</pubDate><atom:updated>2012-02-04T20:40:39.476+00:00</atom:updated><title>Dna Tube - Scientific Video Site</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
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Um dia destes estava a pesquisar e encontrei um site bastante interessante para quem procura vídeos científicos. Trata-se do Dna Tube, alguns de vocês até já devem conhecer. Penso que o site está bem conseguido, com aulas, experiências e até apresentações de artigos científicos. Vale a pena espreitar :))&lt;/div&gt;
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&lt;a href=&quot;http://www.dnatube.com/&quot;&gt;http://www.dnatube.com/&lt;/a&gt;&lt;br /&gt;
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&lt;br /&gt;</description><link>http://bioquimica-um.blogspot.com/2012/02/dna-tube-scientific-video-site.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-5444572060495871401</guid><pubDate>Sat, 04 Feb 2012 19:18:00 +0000</pubDate><atom:updated>2012-02-04T19:21:41.380+00:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Palestras</category><title>III Jornadas de Bioquímica</title><description>Durante várias semanas deixei este blog ao abandono. Mas regresso em grande, pois venho divulgar as III Jornadas de Bioquímica. Realizam-se nos dias 26 e 27, na Universidade do Minho.&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiYGMNOqHI2P-_hl9TgQGACHhVjrNd58CcGmMMvRrw0T5RN0oyWAPcoOpxgjSm2hPC3lIi-5hQ6D_99Y7zCuwzaz4ODG_f_W7_SWNv1NxRZ0QEFOcAZQ426KkSko3EsLyXrBQPjHGCmONxS/s1600/327786_232368103515263_100002262248753_495261_513076716_o.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em; text-align: center;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;640&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiYGMNOqHI2P-_hl9TgQGACHhVjrNd58CcGmMMvRrw0T5RN0oyWAPcoOpxgjSm2hPC3lIi-5hQ6D_99Y7zCuwzaz4ODG_f_W7_SWNv1NxRZ0QEFOcAZQ426KkSko3EsLyXrBQPjHGCmONxS/s640/327786_232368103515263_100002262248753_495261_513076716_o.jpg&quot; width=&quot;480&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
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Visita o facebook:&lt;br /&gt;
&lt;a href=&quot;https://www.facebook.com/profile.php?id=100002262248753&quot;&gt;https://www.facebook.com/profile.php?id=100002262248753&lt;/a&gt;</description><link>http://bioquimica-um.blogspot.com/2012/02/iii-jornadas-de-bioquimica.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiYGMNOqHI2P-_hl9TgQGACHhVjrNd58CcGmMMvRrw0T5RN0oyWAPcoOpxgjSm2hPC3lIi-5hQ6D_99Y7zCuwzaz4ODG_f_W7_SWNv1NxRZ0QEFOcAZQ426KkSko3EsLyXrBQPjHGCmONxS/s72-c/327786_232368103515263_100002262248753_495261_513076716_o.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-2227977922206819547</guid><pubDate>Wed, 14 Dec 2011 20:09:00 +0000</pubDate><atom:updated>2011-12-14T20:22:33.596+00:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Palestras</category><title>Recital de Piano de Andrzej Zawadzki e Café Molecular</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhU6-5nBxPF8Z0Fv0oUq8U8s-Aofa1ZhUQ-tKHIcgR81NdxtE4tTSE5ZZCTwNUkzhM04UBsqxP9HHzDBGvqlMdxDoxunLVcr7wVP-OrSa2To23amldMvqfyN6wkTM5vLOHGoH38xQpblhWy/s1600/cartaz+recital.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;640&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhU6-5nBxPF8Z0Fv0oUq8U8s-Aofa1ZhUQ-tKHIcgR81NdxtE4tTSE5ZZCTwNUkzhM04UBsqxP9HHzDBGvqlMdxDoxunLVcr7wVP-OrSa2To23amldMvqfyN6wkTM5vLOHGoH38xQpblhWy/s640/cartaz+recital.jpg&quot; width=&quot;452&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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No âmbito do encerramento do&amp;nbsp;Ano Internacional da Química, realiza-se amanhã, no&amp;nbsp;campus de Gualtar da Universidade do Minho (Anfiteatro B1, Complexo Pedagógico II), pelas&amp;nbsp;17h30, um Recital e&amp;nbsp;Café Molecular.&lt;/div&gt;
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&quot;O pianista Andrzej Zawadzki desloca-se da Polónia exclusivamente para o recital de encerramento do Ano Internacional da Química na UMinho. Serão interpretadas obras de M. de Falla, F. Chopin e W.A. Mozart.&quot;&lt;br /&gt;
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&lt;a href=&quot;http://sotrendish.files.wordpress.com/2011/03/cooking-lab.jpg&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;177&quot; src=&quot;http://sotrendish.files.wordpress.com/2011/03/cooking-lab.jpg&quot; width=&quot;200&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
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Após o recital, os participantes terão a oportunidade de degustar iguarias da gastronomia molecular (servidas pela empresa CookingLab). Uma gastronomia que dá os primeiros passos em Portugal.&lt;/div&gt;
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A Gastronomia Molecular é um ramo da ciência dos alimentos.&amp;nbsp;&lt;/div&gt;
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Tem como objectivo a análise do ponto de vista científico os fenómenos que&lt;/div&gt;
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ocorrem&amp;nbsp;quando se cozinha e se degustam os alimentos.&amp;nbsp;&lt;/div&gt;
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&lt;a href=&quot;http://inspiring-ingredients.fogonaweb.com/wp-content/uploads/2011/09/CIMG50393.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em; text-align: center;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;150&quot; src=&quot;http://inspiring-ingredients.fogonaweb.com/wp-content/uploads/2011/09/CIMG50393.jpg&quot; width=&quot;200&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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A ciência aliada à gastronomia...&lt;/div&gt;
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...só pode dar resultados deliciosos, literalmente.&lt;br /&gt;
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&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/12/recital-de-piano-de-andrzej-zawadzki-e.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhU6-5nBxPF8Z0Fv0oUq8U8s-Aofa1ZhUQ-tKHIcgR81NdxtE4tTSE5ZZCTwNUkzhM04UBsqxP9HHzDBGvqlMdxDoxunLVcr7wVP-OrSa2To23amldMvqfyN6wkTM5vLOHGoH38xQpblhWy/s72-c/cartaz+recital.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-1151584960149762561</guid><pubDate>Thu, 01 Dec 2011 12:01:00 +0000</pubDate><atom:updated>2011-12-01T16:32:51.613+00:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Física</category><title>CERN</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;/div&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://wiki-images.enotes.com/thumb/a/ae/CERN_logo.svg/200px-CERN_logo.svg.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://wiki-images.enotes.com/thumb/a/ae/CERN_logo.svg/200px-CERN_logo.svg.png&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot;&gt;Logótipo&lt;br /&gt;
Organisation Européenne&lt;br /&gt;
pour la Recherche Nucléaire&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
O CERN é um centro&amp;nbsp;europeu&amp;nbsp;de pesquisas centrado no estudo das partículas, fundado em 1954, que conta com 20 países participantes. Localiza-se perto da fronteira da França com a Suiça, próximo a Genebra. A própria localização simboliza o espírito internacional de colaboração , sendo este o motivo do seu sucesso.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
As experiências que lá se realizam são tão grandes quanto os edifícios que as abrigam e bastante elaboradas, ao ponto de contar com a participação de centenas de cientistas de todo o mundo. Estas experiências são tão morosas que podem durar meses e frequentemente podem até chegar a um ano.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
O livro &quot;Anjos de Demónios&quot; de Dan Brown, retrata o CERN&amp;nbsp;envolto por um certo misticismo. Dan Brown chama a atenção para o facto de o logótipo do CERN conter o símbolo da besta: 666. Podes comprovar isso analisando a imagem do logótipo acima, ele é composto pela repetição 3 vezes do número 6, o que, no final das contas, resulta no número bíblico 666 - o número da &quot;Besta do apocalipse&quot;. &amp;nbsp;&lt;/div&gt;
&lt;div&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.dominiosfantasticos.xpg.com.br/cernlogo5b.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;171&quot; src=&quot;http://www.dominiosfantasticos.xpg.com.br/cernlogo5b.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;666 - o número da besta&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Outro facto curioso, é a escultura da Deusa Shiva que se encontra em frente à fachada do CERN. A Deusa Shiva, a deusa hindu da destruição, aquela que destrói para construir algo novo, por isso é chamada de &quot;renovadora&quot;, ou &quot;transformadora do mundo&quot;.&amp;nbsp;No entanto, a destruição de shiva é a destruição daquilo que é aparente e que encobre a realidade absoluta, é a destruição da nossa ignorância.&lt;/div&gt;
&lt;/div&gt;
&lt;div&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjF0jh7Sg5wG83kgRhGc71bvJu0-KfnPHhmw35xmC4aisCPwy1r2uB5nrX9kv9sPcKgocV2LN0qXfQT8W-xyfe5XEDu_ugwR06Shyc0U39Uh11ukXcMRyLM8lYdG64S2MQfzwmFt7uoeD4/s400/0502024_01-A4-at-144-dpi_Shiva_LHC_CERNoutreach2005.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;260&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjF0jh7Sg5wG83kgRhGc71bvJu0-KfnPHhmw35xmC4aisCPwy1r2uB5nrX9kv9sPcKgocV2LN0qXfQT8W-xyfe5XEDu_ugwR06Shyc0U39Uh11ukXcMRyLM8lYdG64S2MQfzwmFt7uoeD4/s400/0502024_01-A4-at-144-dpi_Shiva_LHC_CERNoutreach2005.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Escultura da Deusa Shiva, em frente ao CERN&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
E de certo modo, um dos objectivos do CERN é a destruição da nossa ignorância, na medida em que procura respostas a questões acerca do Universo.&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Por isso é que no mundo académico o CERN é conhecido por inúmeras experiências com aceleradores e detectores de partículas tais como ATLAS, ALICE, CMS e LHCb; foi lá que aconteceu a descoberta dos bosões W e Z&amp;nbsp;e diversos dos seus investigadores receberam prémios Nobel.&amp;nbsp;&lt;/div&gt;
&lt;div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/12/cern.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjF0jh7Sg5wG83kgRhGc71bvJu0-KfnPHhmw35xmC4aisCPwy1r2uB5nrX9kv9sPcKgocV2LN0qXfQT8W-xyfe5XEDu_ugwR06Shyc0U39Uh11ukXcMRyLM8lYdG64S2MQfzwmFt7uoeD4/s72-c/0502024_01-A4-at-144-dpi_Shiva_LHC_CERNoutreach2005.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-922932020716886961</guid><pubDate>Fri, 11 Nov 2011 23:33:00 +0000</pubDate><atom:updated>2011-11-12T02:17:14.353+00:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Electricidade e Magnetismo</category><category domain="http://www.blogger.com/atom/ns#">Física</category><title>Maglev - Magnetic Levitation Train</title><description>&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjcaDtFlpFPdwfK2DZbIO_KGN_OKODp-VkOld0kw-lefipU3lDaisjAw68Tehh2UEumL89XddR_HTY3tjbGuzb9XbjdPpYxdy8Z0DIhpIWhu0zaybk2O4CEfrroE9h7UQiNMezjK0NucGI2/s1600/maglev-train-suspendu-magnetique9.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;266&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjcaDtFlpFPdwfK2DZbIO_KGN_OKODp-VkOld0kw-lefipU3lDaisjAw68Tehh2UEumL89XddR_HTY3tjbGuzb9XbjdPpYxdy8Z0DIhpIWhu0zaybk2O4CEfrroE9h7UQiNMezjK0NucGI2/s400/maglev-train-suspendu-magnetique9.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Fig. 1 - Maglev, comboio de levitação magnética&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: 16px;&quot;&gt;Imaginem andar de comboio mas ter a sensação de viajar num avião. Estarei a divagar? Não, de todo. Interessados? Então continuem a ler.&lt;/span&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Ao contrário dos comboios habituais, os comboios de levitação magnética não têm rodas, eixos, transmissão e linhas aéreas. As rodas e os carris da via férrea são substituídos por um sistema electromagnético capaz de suportar o peso do comboio sem qualquer contacto físico. Ah pois...eles levitam! Daí a sensação de voo.&amp;nbsp;&lt;/div&gt;
&lt;div&gt;
&lt;br /&gt;
&lt;div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Quem já brincou com ímanes, deve ter-se apercebido que pólos opostos se atraem e pólos iguais se repelem. Este é o princípio básico por trás da propulsão eletromagnética.&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Uma vez que as rodas passam à história, a única força de atrito existente neste sistema é a resistência do ar, o que vai permitir que estes comboios atinjam grandes velocidades, cerca de 500 Km/h, enquanto proporciona a presença de pouco ruído e um baixo consumo de energia. Sinceramente nem sei como é que o senhor ex primeiro ministro José Sócrates não propôs logo Maglev em vez do TGV.&amp;nbsp;&lt;/div&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://projectomaglev.no.sapo.pt/sistemamaglev.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://projectomaglev.no.sapo.pt/sistemamaglev.jpg&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Fig. 2 - Princípio da levitação magnética do Maglev&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
A levitação acontece devido à repulsão magnética que surge com a utilização de bobinas supercondutoras capazes de criar fortes campos magnéticos. Estas induzem uma corrente eléctrica nas bobinas presentes nos trilhos da pista do comboio. Corrente esta que vai gerar um campo magnético induzido e contrário ao que lhe foi aplicado, originando assim uma repulsão magnética entre o trilho e a bobina presente no comboio, permitindo a levitação.&lt;/div&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://projectomaglev.no.sapo.pt/sistemamaglev2.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://projectomaglev.no.sapo.pt/sistemamaglev2.jpg&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Fig. 3 - Princípio da orientação lateral&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div&gt;
&lt;div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
Quando o veículo maglev estiver em movimento, e se aproximar de um lado do corredor, ele induzirá uma corrente eléctrica, que resulta numa força de repulsão da bobina de levitação do lado mais próximo ao trilho e uma força de atracção na bobina de levitação do lado oposto com o outro lado do veículo, figura 3. Portanto, um comboio em movimento estará sempre localizado no centro do corredor.&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
A tecnologia maglev afasta o TGV das luzes da ribalta.&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;http://trembala2010.files.wordpress.com/2010/08/maglev.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://trembala2010.files.wordpress.com/2010/08/maglev.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/11/maglev-magnetic-levitattion-train.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjcaDtFlpFPdwfK2DZbIO_KGN_OKODp-VkOld0kw-lefipU3lDaisjAw68Tehh2UEumL89XddR_HTY3tjbGuzb9XbjdPpYxdy8Z0DIhpIWhu0zaybk2O4CEfrroE9h7UQiNMezjK0NucGI2/s72-c/maglev-train-suspendu-magnetique9.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-5309279126156046605</guid><pubDate>Fri, 04 Nov 2011 23:18:00 +0000</pubDate><atom:updated>2011-11-04T23:18:15.086+00:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Laboratórios</category><title>DNA Footprinting Assay</title><description>&lt;!--[if gte mso 9]&gt;&lt;xml&gt;
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&lt;![endif]--&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;
&lt;a href=&quot;http://www.lge.ibi.unicamp.br/lgeextensao2008/extensao_files/bar_lateral.gif&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;320&quot; src=&quot;http://www.lge.ibi.unicamp.br/lgeextensao2008/extensao_files/bar_lateral.gif&quot; width=&quot;137&quot; /&gt;&lt;/a&gt;O DNA footprinting tem como objetivo a identificação de zonas do DNA que interatuam com proteínas, possibilita o estudo destas interações DNA-proteína, tanto fora como dentro das células e pode ser realizado tanto com DNA de cadeia dupla como de cadeia simples.    &lt;br /&gt;&lt;br /&gt;Para isso, marca-se radioactivamente uma das extremidades do DNA (para orientar a análise eletroforética posterior). Uma vez marcado, é misturado num tubo de ensaio com uma proteína de ligação e adiciona-se um produto químico que cliva o DNA, por exemplo o DNAse I, que tem um pequeno grau de especificidade, de modo que não corta uniformemente em todos os locais. Posteriormente, os fragmentos são separados no gel desnaturante de poliacrilamida. As bandas resultantes são visualizadas por autorradiografia e as interrupções no ensaio indicam locais de proteção por parte da proteína, isto é, o local onde a proteína se encontra ligada está protegido do corte desta enzima, portanto quando se efetuar uma electroforese e autorradiografia dos fragmentos formados, a zona de interação DNA-proteína não apresentará fragmento. Assim, comparando a autorradiografia do DNA com proteínas ligantes com uma autorradiografia do DNA sem proteína é possível verificar exatamente onde se dá a ligação.&amp;nbsp;&lt;/div&gt;
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&lt;a href=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/2/21/Courtney_2008.jpg/550px-Courtney_2008.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;278&quot; src=&quot;http://upload.wikimedia.org/wikipedia/commons/thumb/2/21/Courtney_2008.jpg/550px-Courtney_2008.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&amp;nbsp;Para além do DNAse I, podem ser usados outros agentes para quebrar o DNA, como o DMS (sulfato de dimetilo) que pode ser usado quando o DNAse I é inativo, e o permanganato de potássio que é específico para os resíduos de timina em cadeia simples de DNA e pode ser usado, por exemplo, em complexos de transcrição para determinar a localização a RNA polimerase. &lt;br /&gt;&lt;br /&gt;Uma vez que a maioria dos outros métodos fornecem pouca informação direta sobre a identidade dos locais de ligação da proteína, este método é o mais utilizado para a identificação de sequências de ácidos nucleicos. &lt;br /&gt;&lt;br /&gt;O DNA footprinting é mais frequentemente realizado em proteínas que desempenham um papel funcional significativo, como a regulação dos genes. Saber onde uma proteína se liga ao DNA, pode auxiliar na compreensão da regulação da expressão génica.&amp;nbsp;&lt;/div&gt;
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&lt;a href=&quot;http://www.fc.unesp.br/upload/dna.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;240&quot; src=&quot;http://www.fc.unesp.br/upload/dna.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/11/dna-footprinting-assay.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-3556642185242432556</guid><pubDate>Fri, 04 Nov 2011 22:59:00 +0000</pubDate><atom:updated>2011-11-04T23:00:01.578+00:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Laboratórios</category><title>Nitrocellulose Filter Binding Assay</title><description>&lt;div style=&quot;text-align: justify;&quot;&gt;
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O ensaio nitrocellulose  filter binding baseia-se no princípio de que as proteínas se ligam ao filtro de nitrocelulose, mas o DNA não. O DNA que seja retido pelo filtro fica lá porque está a interagir com a proteína. No entanto, o DNA pode ligar-se ao filtro de nitrocelulose, mas apenas sob certas condições. O DNA de cadeia simples pode ligar facilmente à nitrocelulose, mas o DNA de cadeia não se liga, apenas se liga quando tem uma proteína ligada. &lt;br /&gt;&lt;br /&gt;O complexo de DNA-proteína é incubado. Posteriormente, a mistura é filtrada através de um filtro feito de nitrocelulose. Os filtros são secos e os complexos contados. &lt;br /&gt;&lt;br /&gt;É rápido e simples de realizar, e pode fornecer muitas informações. &lt;/div&gt;
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tm3bs2dPQEBAdHR0bm5u7dq1S5UqdfXq1aNHj1osloMHDyJi7dq1fXx8MjIydu7cGRYW1qxZM+/GnTdvHgBoIo/dbr9586bBYEhLSztw4AAASJI0aNCgoKCg27dv3717NygoaNq0aYj4ww8/EMpjWdbHx2fLli1kbXgp5FCWZf39/QGgUaNGBoMhKirq7NmziJiWlhYcHKzpfwQbNmxgGMbhcBB18Pbt26VKlerSpYskSXq9HgAaNGjw9ddfHzlypGLFijRNFytWzGg0nj9/fvfu3WQ9PnLkSFZW1ltvvWUwGCIjIwFg9OjRiJiUlAQANpuNNGZwcHCZMmWCgoICAwPPnDmDnl0O/40WeplARu+iRYuMRmO5cuWMRqOPjw9xhrdt23bIkCGawZoAAJYtW6ZFx77//vsmk0kUxaFDhwJASEhIjx49zpw507Vr1xIlSkRFRQHA999/f/bs2Vq1agHA2LFjFUVZu3YtRVFE4KtVqxYZ9hRFzZ49+/bt20R6i46OLlWqFAB4i+GIyPO8TqdbsGCBViWbzVahQoXWrVs7nc7IyMhvvvlmwIAB/fv3J9926dKlZs2aiGi320eNGlW/fv20tLSgoKALFy4Qoy4iZmVlkXaYOXOmv7+/JiNKknTz5s3Q0FCapoODgy0WC/HPNW3aFADKli1bp06dtm3b9u3bt2bNmgDQu3dvh8Nx+PBho9Go1+vLly8PAP369bPZbJcuXQKAO3fu3Lx5s0OHDkajsU6dOgCQmJjodDqHDx9uNpsR8c0334yKivp998OjvkCP4oMel1R8fPzUqVMrVqzo5+cHANevX8/KyiLdNnv2bPTaZVq3bt2YmBjSoITxFy5cSFipd+/eERERJNuZM2fq9XpEbNSoUatWrRCRZdlRo0aRJb1169Zt2rQhy9cnn3xCft6sWbPu3btLkhQUFFSjRo05c+Z88skngYGBffv2Xb9+/YQJEwYNGjR37lybzTZ37lxfX9+uXbtu3ryZ1GrKlClGoxERr127ZjabFy9erN3tF198MXz4cL1eHxYWVr9+fVEUQ0JCyIqKiDExMSVLlkTEsLCwt956CxFFUezWrVvVqlURsWLFipUrVx47duy//vWv8uXL16xZ0+FwBAcHf/nll6T7O3fuHB0d7W0pXrx4MQAQkxQRS91uNwCkpaUdPHiQ8P6ePXsoiho8eHB+fj4ArFq1SpZlImuMHDly+PDhQUFBCxcuxBd1hyoxvHjL7xzH+fn5de3aVZblEydOAMDQoUNJCNrAgQPLlSunJZZleevWrTqd7u233x47duyoUaMaN24cGRn5/fffI6Kvr29MTIzD4bDb7Y0aNapYsWJubq7NZmvQoAFN07dv327SpMnbb7+NiElJSX5+fuPGjUPE+Pj4qlWrpqWlZWRkWK1Wp9M5btw4vV6/c+dOVVVTUlL8/f0vX75cyJRUhN9BXl5euXLl6tWrl5+ff//+/ffee49cT0xMDA0NJZoZ2XpGzDJt2rSZOHHiuHHjyITq2bMnIsbGxpYuXfrEiRP5+fmbN28GgKSkJET8/PPPiTXm22+/tVqtiChJkqYcnzlzpkyZMlOnTkVEX1/fOXPmyLKsadiICAA//vij1pVE0NTpdHPnznW5XFqgTseOHcl8B4DPPvsMEX18fNq2bYuI9erVq127NiLeuHGDmHMRsWnTptWrVy+0D8vlcgUHBzdt2lQUxcuXLxMZon379gaD4cGDByzLNm3atFSpUhzHtW7dulKlSmlpaWfOnPHx8Rk3blxWVlZMTEz79u0R8fjx4/7+/mPGjJFledmyZUFBQStXrszMzNTr9aQdiFiMiGPHjm3WrBmhfoPBMGfOnMDAwM8///w5Ow7Qa6ONoijr1q0jVo558+YlJSUVK1aMmGWuX78OAMQnRmLLVFWtUaNGu3btSEZENRsxYgQAuN3udu3a1alTh3z13XffEY5r06ZNkyZNSMpZs2YRCq5evToR5zmOmzx5sr+/P8dx1atXJ0aYoKCggIAAiqIiIyPLly8/ZcqUkSNHBgQEBAQEkPUWEZOTk9966y0AmDFjBiJOnz6dpmmy2gMAkYXv378/YMAAiqIqVap07Nix9u3bFy9eHBErVarUu3dvRGRZ9rXXXiN1pmmaaPeIOHTo0JIlS7rd7oiIiIiIiBIlSvj4+FStWnXo0KGKolAUNWHCBBLv0a9fv8jISG17lyAI8fHxAOAdt5OSkgIAx48fP3jwoF6vJxPj6NGjNWvWTExMpCgqPT392rVr4eHhUVFRBoMhICAgJCSkdOnS6DF8vWhQvY6mIIYjh8Oh1+uJCCPLcmRk5Kuvvkq6o0+fPiVKlCCJSWgzmeelS5cuVqyY1WqtUKFCQkICmaIAMHPmTEQURbFu3bodO3YkI2fUqFGhoaGIGBkZ2aFDB0TcsGEDAJCpFR4eXrx4ceK/tVgsHMdNnz6dsAYibt++HQDu379fFBz5/CASCZGFvWWX9PR0ALh69aq2Y97lcpUrV44QSOnSpYODg4cPH078rn369KlRowbJYdasWUSGEwTh1KlTOp0uOzt7xYoVJpOJ2NxDQ0NDQkKioqIiIiIAYODAgS6Xi/D4+fPnAwMDL126RMwm5GLfvn2DgoKioqI++ugjm81mMpmWLVvmva+qY8eOxPYSERHxwQcfIOLEiRMpinr48OHYsWMrVKjAcdz+/fv9/f2NRmOlSpVCQkLq1KmTk5ODHpFXVVW73W40GsmY1NCiRYtOnTqRggjRKYrSunXr1q1by7JMKJtY0uvXr9+6dWuWZQ8dOgQAWrQI4dVffvmFpukHDx6sWbPGbDY3bNiwRIkS4eHhvr6+586dy8vLIyoLMTc9545ZINXShPEpU6b4+/u73W5JkqZOnaqZ1dCjcLEsq8WuNW3atHPnzkR5kSRp/PjxJpOpf//+qqp26dKlQoUKRH0gs85ut7dr1y46Ojo/P5/juObNm5tMJkTs1KlTZGTkzZs3EbFNmzY+Pj45OTlt2rTp1KkTy7JGo7FNmzaImJeXt2PHDuJR0TYWqaq6cOHCK1eu2Gy2t99+22g0ulyuL774gmEYRLxz546Pj8+UKVPITA4LC+vRowfRIqOjo2vVqiWKYunSpUeOHEmcfr179w4KClJVtWrVqpUrV5YkyWazlS5dmqzw4eHhderUIeP4wIED8fHxiFi2bNno6GhJkrKyssqUKdO6dWstRERV1TVr1vj5+WlBBenp6ZGRkRUrVrxw4cK2bdt0Op3dbiezZdKkScR0sHHjxhMnTphMJjIgEDEuLs5isRBD5wse9aHtGTaZTD/99BO5WL58+b59+5L33bp1K1++vCAI2nEiu3btKl68+IkTJ8itcRyn0QcZymRvQYsWLWJjY91utyiKb731FlmYS5cuTRTH1NRUmqb79+8/ZMiQMWPGDBkyJCsrKzU1FQBycnImTpyo+YFWr15NhA9SCrEFFeEPoZG7ttUIEQlJXb161XtLOQD89NNPhXYOcxxHzI8ksmD58uV+fn6k8U+fPs0wzLVr1xYsWEBRFJmqANChQ4dBgwaNHz9+2LBhCQkJ5GJiYqIgCDRNE8cJy7IBAQFTpkyZNm3akCFDBg8eHB8fz3EcRVHEVkNw/vz5kJAQMouJCJifn8/z/MyZMytUqNC5c2ciJlavXr1UqVKjRo169dVX+/fvDwDE5K3diyRJVqt11qxZWtC2JEnEbetwOHieJ1qIKIqvvPIKicK4ePEiAJw+fVqW5bZt2xLv3c8//wwAly9fJoMQALZs2XLmzBmz2fzrr7/GxcWZTKbevXu//vrrX3/99ejRox0Oh9vtXr9+PQAMGzbsT/Sa9/E6+fn5ixYtMplM1apVa9myJU3TxAzkcDiuXr3KMMzatWs1frHZbNWqVaMoqlmzZs2aNWvXrh0A9O/fn/TZjh07wsPDaZouU6aMyWRatGiRqqrvvPMOwzDNmjWrW7cuWSQFQejatSsANG7cuGLFigCwdetWnucbNGhQq1YtRPz6668DAwOjoqJq1KhRvXr1TZs2qapKuJiMswYNGuh0uhYtWhADnCAIJADxyy+/VBSFDDVE5Hm+efPmJUqU6NSpEzGZRUZGIqLRaCS9jojt27cPCwuTZXnTpk1WqzUsLKxBgwYAQPp+4cKFvr6+derUiYqK8vPz27JlCyLOnz/farUWL16c2NQaNmyotawsy/PnzweA1q1bt2rVqlatWr6+vqVLl05PT0dE4vglThJEfPDgQYsWLYgBsVevXl26dHnw4AGZQleuXKlfv36vXr3whdzHROQj76MacnJyAKBq1apHjx5dt24dRVHDhw8nrq0RI0aEh4d723BWrFhBeg09UiHvAQAQfRwRo6OjixcvfuDAgV27dlWrVi0iIkKSpAYNGnTo0EGW5fT0dJPJNGTIEES8ffv20KFDf/vtt/T0dIqiXC7XpEmTTCYTKWLHjh06nU5zCRbhD0HO0atSpUqpUqXS0tK2b9/epUsXMsfT09NpmibB6YSUiXxNpjCx5aKH3/v3709snohI5sXEiROdTieZ/jabjUxbMqkjIyOjoqIePnyYn5//4YcfrlmzhlhUZsyYQUYX8Sjeu3ePYZi4uDhiFHK73YTKDAbDpEmTHjx44HA4Tp06VbFixYCAgOTkZEQEgMmTJ5PB4HQ6LRYLAHTs2BE9ZmdtR05YWNgXX3yhcSM5hCo8PLxixYpHjhxZuXJljx497HZ7v379aJpOT08/evRorVq1iO7eqlWrNm3aqKp6/PhxnU538eJFURSrVKnSvXt3VVVPnz4NAL169crMzPziiy+sVmtiYmJmZqbFYvntt9/i4uJI1BwiHj9+fOjQoQ8ePEhLSzOZTMeOHSMW4+cMBHgUqEBEfZfL9eGHH/bu3btly5aZmZldu3a9du2aJEl169Zt3ry59y9lWf7ss89iY2PbtGnTuHHjZs2affjhh6TViBE/JSWlb9++r7/++syZM0mfXblypX///m3atPnggw/i4uLef//97OzsGTNmTJky5fvvvyehTjzPO53O6dOnjx07lsz2devWtW/ffsCAAampqZpYp50saLfbO3Xq1Lp16379+qWmpjocjg0bNgwePJjwQt++fTdv3kxu7dSpUzExMR06dBgzZsyqVavGjBnjcDhGjRr1448/kij7yZMnf/rpp0QR2bp1a8uWLb/++uv58+cPHjyY6FCJiYnNmjXr1atXenq62+0mTbxu3bouXbpMmzZtxYoVH330kfdJGvv37x8wYEDHjh2bNWsWHR09aNCgQ4cOIaLNZtu7d2/v3r2Jf1/bANy1a9eTJ09269Zt+/bt6KUCT5s2beDAgc/Tnf91CIJw9+7diIgIi8VSvHhxAOjevTuZ+efOnevYsePAgQO9N6Pu3LmzWLFiJEjg/v372up1584dq9X6+eefk5Fjt9vr1q2r1+tNJlNoaOj9+/cVRalduzahEkT84YcfzGYzcXMRYyixwGgOVUIxS5cuLVmyJIkRcLvd/4EDoV52kPZPT08PCgoqVqwYABQrVox8NXLkyHbt2pGwYO1cDc0Qio+fKtOtW7eIiIirV6+SPMeNG0eIVbMvE3Lv0aOHzWa7deuWj48PKa5Vq1a3b99mWdZqtU6fPv3atWsGg4GESCEiAEyYMEGTOFVVvXPnDk3TFouFYRgAMJvNVqv1xIkTiHj79u3g4OD333+fVFVV1cOHD4eGhtaoUeOTTz6xWCy5ublaKNf69euLFy/+888/o9fZUNu2bQsLCyPGIhL6RRR9ADCZTOXLl09JSUHEJk2aVK1aleRPUdSuXbsURWnatGnlypXdbvfZs2cNBkNISEjDhg0B4OOPP0ZEEmFBQg+IcZthGJ1Ot3z5crfb3blz5yZNmnAc9+233wYHB5OIgD8EeJ/moe0/Iiuh99kDnTp10qyoZDFHD4l7O6ZEr9N68fEN6GSGP3kIp6aho9fuW+8ty6QbiIMen4g51Y7D9bYGFjpxrNDOaZIzkT60vfeqUzAAACAASURBVLIkH5K+UFCKtulOK12rm/cOGs0vTQzu+MRBwcSqgF6B3trWLbKnDj0GPhJPqRWkHZLzRPe9cCBVnTZtWk5OTmpqakJCAukXp9OZkZFBfMhut5usoHa7PT8/n0SzaeMkLy+PvJ87dy6JiyWdcv369Y0bNy5cuPDevXs8zyuKsnPnzuXLl1+5coW01bZt2xYtWkREHnKaDVHaDh8+rFnzLl++TOxp+MRJ0UV4Fkh3nDhxYtmyZSTM0eFwSJJkNpvnzJkjSRJpSeKjXrdu3YULF7y38pEtOcePHyddo321ZMmS1atXp6WlaZtgli1bRsLhWJa9devWvHnzVq9erU2fpUuXXr58WVXVtWvX5ubmkk5PTEwkCwaZOCTxokWLFi1aNHfu3K1btyYkJJw5c0Zjs7i4OI0ZeZ4XBOHAgQMHDx48ceIE2V5OQM4XmTt3LtlrTX5LbjMjI2PhwoUk6Mtut5NqxMfHL1q06NSpUyTx5s2bd+7ciYh3795dt24diThISUkhPuRDhw75+vqeP39+wYIFq1atIi18584d0j5Ealy9enVCQgJpjezs7FmzZmm2r+XLl2um8t8H/GGKmzdvTpo0KT09vWgPdxGeH9oCRibG1atXFy1apBFrEV4WaGYK7437giAkJSVNmjSJ7ErTtNgiPA+OHDkCAGRrp8vl+vt8+88kd83R6na7U1NTiZxbFD1WhOcHy7JEkuI4bt26dYmJiS/g2ThFeE5oJ0TZ7fYrV64sWLCA6FVk3xAWPRHl+SDL8qFDh8LCwrT9SpIk/U3mwT+Q3LXDW8jHl8IyUIQXAd6BPSzLXrx4kUh5RXi58OSUdzqd169f16K5tIcNFK3czw/iECaGrL+v3f6A3JXHn4v2N1WiCP88PPVBKy/LkfRF0PDkoero1bkk2BwRi05n+7PQmuu/Ru6aL5Hn+SIHVBH+FIjvlIQDFensLztErwdh4uOHXWuezKLoo+cBaSvNHKIFo/+/4w/I3TuwusjgXoQ/Be0EcLIx/UV+BmwR/hDa4y9Ez9NrtYtYJLn/uyCbMf+mzH/PoUpCEotkriL8G3jqVC+y7L10IJt3Cj0tR+tHh8Oh7Vktsrk/J8hJXITT/9YV8Y9DIcmBIUViexH+FMj+CW2jP3lE4n+7UkX4q9DIyJvuC53bVYTfB9lMS94/ue/n/xF/TO4vLzT5gkSSag+9JWc1kK+KHqP8D4PW6dop1kXqQhH+N/GPJXdC39pJito+t6eKHkX4J4FlWc2oiF4PdCxCEf6n8I8ld/TwuCakF4qz5nlee373f75uRfj74H2gBUGRZlaE/0H8k8ldO/JCVdVr165NmDCBEP2T0dZFp3v/w1BIPyuS3IvwP4h/LLl7n4MxY8YMX19fAIiJidGO92JZNi8vjzx15L9XzSL8P4OEWquqynEcObKqSDMrwv8m/rHkToS1nJychIQEcnYoeba19yn+RfhHwvsoTSwyuxXhfxX/WHJHRJ7nZ8+eHRwcDADFixcnb6pVqxYXF7d//34iwmun2P+3K1uE/zdcvXrVWxsjD7n/L9anCEX4r+CFJHf1idfjlx/7oBS8eTwtyrIsCIK/vz8AFVy8BOgo0IHJ1wI0ozMafaz+g4a8NeLdkVOmTlOfiJZTEVVUVFRU9BSheAp6vJSn16pQ3QveKagqiJLnpSAqT8/oiRt/ngbz+veMxvwDvOj09/h9KI9ej99dTk7OnDlzMjMzVfLU5gIDnfKU11Mb/HnaqnCCZ+f57BKeUY6WlTZIPOlU9LouPT54lKfk+Ttz5+XH89zOcyb4tybcCwXF6+9jePHIXaNs2fPycLeMKCHKWjLyWUSUkHejm0dZLUguyyKq8tixYwAoYEygZ4CmwagHGsDXF2gj0EZLaAmgGNDRkRWrVKte88SJE+fOnSOcbmcdEkoCSvmck3eKKCDyiAKihDyPAqLgYW1Si4Ir5IOCqCAvoUtGVkbp0b2IqPCouBBdiG5EHmVBFaWCNUNBhSv4reJWtHxUWXE6nYhKvstB6uZy5ZMGcbMKL6iihKKkyIiqiqKIolgwQAVBkAQVVZQ5BRXMz3WiiizL4eNHSnjWMEXV1psXDV697xkOCqKEqiRzLlQkZ24uqgrrylcR8xz26MZNAahKlaueuXBeRbSzDlEWVJRUlFQyVlBCRRRcDpV1o6ygLKOioCiiohQswKriZp1PXw8QFfILGRUZ1cKEK6GqPJIGZESlYHiQr50CK6Eio+Lk3AX3onozC7kvMtrcPG8T3A5ERRNfECVEF6IT0YXIk7LcbhcvsqRGLtEto6J6LzPKE6P0v9ydfxU8JytqIW5AFZHjZY4XVURBlEmriqoi4SMyUaWCXiPD3XtEkd4h3fT3t89Tx9WzXr8jF3jLAQqipBZ0/SO8mOSuPGpy6dEAfawDNNIUC9KwQgG5OxwOROn0z8frN6wHOhr0TL93R9br0A4YAAOAgaGKhwFjBoMJzD46ix9l9AEdpdPpixUrNmLEsNmzZy5PXPLbzV9lFFUytURUcxXkECUUhIIFRfZURfYwPxkvbJ5T5hTVs+6IEqKgoCihwqPqRnQiOnnZpiKLqoiiqIiICsoCym7P2iUiCl66gooauSsoqgpPJrwoeJpFkVV8RFAkvSTykiAXDGtORQXtNieqKMuqZqMghCKjQrjP09wvGLzoSUb0kJckuOyoiPkP7qMioSwhKg+yHjZv3cY/oJiOMgBQXbv1uHv/HhnxObaHiJKscJw7X5Y4VCVUJZR4FEXe5dQmjMC6WUf+Y1Lck3Ndk9EVlGVVFHmOd3Juh6rwqiKoiqTKiiqjKiGKqMgoqeiSC1qWlVkJJRkVQZFVwuwqqo8kRgVRkiU3IXdEN6JI+ppzSV7k7kB0Irq1saGiJKMkoSShQhhMUaRHa4xSMHd4RF6TjV5ayJJHrlNRRlRUFERVI2vSJIIgKQryokC4hPS294RSPWtfIX6X/yOLn/rcfx/7wVPw2ErwMpB7gfyioKKgrKDskVw8fSB4KF72sLwiqTIiK6KkIqrIu5yoilUqlgMKmMDAIZ+MvSG4P53xHRgAfGi/ilFvfj6+eK1a4GMBhqH8/IGiQUf5+lp1AHoAGoAG6N6549YNa6/+duXSb9dl9Eg+YsE0Uwmje5RjEVVZW5AUjTVFVRRQFFESUOYVhZXRJaFbQJdbtiO6UeGR465dvup0uJ0Od262Ped+7oPbDx/eyXpw++Gd67fv3riTk5X94N79AwfS3x89qlWb5pWqRrVs2ah1i8ZNGjRu3KhJqxYtm7do3LBRnejohs2atmrZol3bNh0bNqhXq1al2B6vLJw35/qvv+XnOk4eOVVAkTJybEFQoCYtqi8nuSu8CxVRcjrIxL1243r/1weBXg9ABwWE6ICKCCu1ekXi/dt3ch9moapInJukVGQRUREknuVcsseg4eYE2cumIkrK05V0TRxWvL9WFBRFmRNlTpQFURZEWeJlSZQUko8kewnmKCEqiqIUzorwEEqyLCJKKgqSzMmySApVHrGOxvsS+ZUsy4LAudxOl8DyqsgpgovnOI4rJLlLHhHkZZfcyW15mhRRRZ6TyXVFRZvNriiKwPGP7lMhQtbj5O4t8z+9p/9khZ7z5VlRnv9vIQXlOUp4hBeN3L2UXFVCRUHlEbmrj/N7AcXLoqzwLl6QNdOjIv12/owOwFo8qFx03aui+yHi4E8/BgOAvxn8LOl3bp11OZMunO075sOqbVsBwzDBwaCnQAcGg8HqZyEU70czJpqxBASP/vTzTZt32PNcKqIooYrodvPIySipRHTiFUEQOBRElBSUlfvXr+7dlbRq+ZJVKxavX7Ni7aply5clLFue8FP8j4tXxS9ft2TB4h/jE35cunDuzKnf6AF8ffwAKACKrCwMbaZ0BgPj47lIgQ5AB0ABbdbrDQA68mBh0NMAFIAOKFrH0GYABoAG8PxOBwyj1+voQP9i8+YuQBU5lke14CTel4vcvfjdo4qqouR0oCJl37+Xm5vbPbY36CmgaD1tMhosvj5+OqD0QJUMCR3Qu1/8vPnbNmy6/utvAsejZxTZOJddcGsi21NfhWeO+ri0pGIh0Qm92lNFSZOkVFVGlBSZF3iXJLoVWfQmX889FmjiKqKsSoLEi7JUIJPKWh0kFUUVxUcOIRVVRRIEQUHZu9qIj+qteoST/4jZ4e+FiiiIsqLJt57hcenSFZblyJND3C4WVZR54dEiIMkFthjVy5Lx1NefbaA/Re6e7nj+l5fJ7/dG5stC7uKjF1Go1EdOM9VrQfPY3yVEkXXlo4qqoKCsoiRNGT8OdAAGqN613UV0LzmwJ7x+TbAYwUTFTvjXKZR32+6dRD7N9uAkZ5++ad0HM6dDgB9TsjgwNOgpk9XqIVAKdDTj40cZzNHNW3Xt379Wy2YdX+09cPjbr3SN6dGjW2xsz169e3aL7d4ztlu/3j0H9+n9ZrcerWvVCvIxgrciQIHZhyEXGJqi9AB6DwUDGAwmAApoxmixGn39TQFBQNEFL5oBsw+YfMDiBwYjmA1gAGAADHowMKD3FGEyAu0HOgvoGGAo2qo3BRmhgPopALpe3UZbNm0XeQnVAu+xRzpQNInSQ/EvGB5nKC9yl7j8PFQUVDHjyFEwmoFhmMBAvckCOiogMIQ0vQ4oBgx6oPRANahdf+S7o1avWXc3O1tA5JBY2pATkRNRVArGFa+gS1CeSvoFZC6qyEno5hQXq7hYlXUrHIeiiJKIoogSjzKHMosyqyisF/WLXvPUy6KKWr4SosKynMvl5jjWO43ssbYoqlDwUhSlwPijokyEDJQRRRXdouTmBPXxJizM+y8nVERBkQVFJh+4/ALb1Pmz58xGU6dOnWbMmEG+kjhesDtRLlgyVUVSZBFVmejaqvy46/s/Ru5/yt6uIKqFZdk/JHpvvHjkroqo8h5+fzywpFAbFbwXURF5uw1lRFFGGbns3GaN6lMWAwSZ44+lnkFuxdF08DcDpQOG+mrHxtOIe9GdgdJm292DKBxUXGdRTc+7v/XK+c6jRpRpFh1avSqYzeBnBT0DtAH0BgCGMpjB5AM0BYwe9BRjNDAMw+hpigLQyFoHVlrvC5QOPIK4QQ9GBgyM0eJLM0YACvR6MBrAbAATAz4+oDMyJn/QGYE2A80Aw4DFAiYjGIzgYwEfPzBYgPEFgxWMVvDxB7MBfI0Q4A8WXzDQYDKAyQSMGehg0AeBJRgMRjACGAGMFFMi1BAUpDOYAWgfs/XO9dtOW77A8eqjYfGSkbuKqJG7zHOKICLihK+nAGMEhhk0evSnkycDrQeDEfR0SKkyoGMAGItvIOjIqsjoaHOFGrXfePe9nxITk/bvZ/kCfU8Q0cWK3jwoPfGSEVVZQUlCWUDFWwRRHokgKhFQiP2EZ132QpwuSwL7TIetR9JXvJ20iIiqrCiKpCqSogqqIimKpMqoysjZOZWXye+cLjcnyd4T/vEmfLmZHT2rlKCKqKgoCKTBMtLSmzdtFmD11wEEBgauWrUKEVFWUCIuL0lFSUFRVgVZFmVZVBRJVeWnc+6fbaM/K7Yrz1YSn6E5yk/Q+lNkDo/z5sUmd1VBWUSZR5W4f0TV2wustY73jbIc8jyyvOZZPbgnvVhQCDBUwwE9zqOa6n6wPvMoGCgdADDMVynbd6K0yp29QXZsUZzbkE1Bfj+q6213zyDudeWdRdyf/XD8iuWxYz+B0qXBaAbaCGCkwWgEY4Dez5+xGoA2Am0AmgZKBxToKTDqwAxgBmAo0NNg9gOfAKD9gLICWEHnC3ozBAZDyVCwGMBiAB8jmCzAWEEXDBAMVBD4hoBvAJQt0/WD90f/OGvU7Jkfzps3eu78N6fMaDp4VLM3xzQb8q/XJ88bPvOnkXPmjp4X/+7MecO/++HDH396+5vvWw4e2WLgx81fGzPs24X/Wrh8zPx53caOhqhI8LGAgQGaBr3BwPhcvfQbGcFO1vUykrtn6nkcmoosiuL8+ISQMuWAMUJo6NZjx45f+w0C/cBAg9lQt1MHc+ky4B8MtBlMVqDMQPmAwQqUEfRGMPoAbYjp0nPxwiWCS9TcEm5WlMTHpF0tmkJAZFWBR1FAUUBeQreEbgHdvOKWPYZxtaBVSXCOyLN2ooDm2XIEtkDSVGRRlgRZ4iSZk2ROkgTPS5o7+8eJE74cPXLEiOFvvTvsjbffHjh0yGvvDH3j/XeHjXxv2ON/R7z/7nsjhoyYP2v+nev3UEU3J5EK38/Je5Li/wFQESVU3BLLu5yoSijL+/emvtKpgw7Az9eHKNvvjnwv3+WUBBFlRFmxO3JcQr6MooyiipKk8LIqqU9zP/6bFfo35HHFE1b3PH/JeHk+m8zLQO4SjwqPquhN7gX1fpLcZURZQRGRlYkjdvrUGaBjwMjM2L3lADp3sfeSfzsPRoNeR/sUC52YvC0ZcRtKW1Hah7hGcm5QXFtRSELxIOIGR85hxH0Ctzsv71fEpZmZiZmn6/buE1qpZlTV+sVDInXgA2CmLYGgM4LOCGD0sQSUKFWubPXq4XVqFqtTo0SjusH16lqr1zdXqGcs29BcKtpaOtq/bP2YIR/E7U7dce3K0nPHV/16YcONa4nnL204c/ODKSs/mLR81NSl8Wmn157/NfGXC8cU4bDCHVfFo5J8kJW33swbtyb9X4kZ32y/mO7AozIeU/EU4lERT8j4C+Keh+6vNmWMX3lo/OpjG6849jvwuKIekYT4zPNLTp4GixkYWme2ANAD+vTPy7KhiqIsyQUW2MfIXX5hyR0Lk7voZgnjd3+1P9BGMPuuOXz4gtN50Z4DJgrMtLly1A9bNhy4d2fzuXP1+/YrXq8RGP2A8QVTANAWoM1g8Qe9EYA26piwkPDa1Wp99vG4ixcuSUJBeVqJ3izPo8KhxKPoRleO8ODaw8unr5w8nHnk1LnTp86d+fnshZ/PXsg8cy7z7JnMs2fOnDl9+cLZn48dnj55cnS9RhHFS0WWiqpQtmL5yApRkWUjo0oXvCLLlouKjIwsH1muotlkLXCc6IDSg04PQAFF7EoUUI8BKIrSAU3rTJHlqkRGVS5foerEyVNzHC7pcRb4x0BFRUJJItqSIp05dbxJ4wagA4ufjw7A18ei01Ogg2JhYRWqVN2+aVvmyVO37lzPcWZLKMkFMUWy9CiWVfl9cnyeCv05cv+zkr6Kz9Lt0FPbl4vcJZRFlD0Gd5Q8TipUEXlOFgVVVVCRUZRQEFW3LKuIjge5qKCMeC/X2aRFR2NgWKnGzVZknjqA7iPIdRw2xKdECYY2d+k74DziZmf+PsQtPLtNEVIQ0xE3o7wFlVVs/j7EzQKfrCi7ZGWXIKWouBtxN4onEE/wUkLG0dcmT2nz8Zie0yd3/mp8ry/H9//ok3HffHfzelbOvfwb1x7etrvPc8IxUT0i4WnEj1YcHLPk4KeLM5Kv8IezlTMqZsjugyjvRPdqZ95uxJ0crsrkR89JGzk/ZfNtaY+AexC3Sa7NfF6S7E5HTJcxKRfHbT4zaPa+MSuvrL2O6SpmIO4RMF3GfQLudWNSDn63/+qwBftHLDq0/KI7XcAUTt6rKHtk3MfL1WN7gJEGsw8AHVU6cte2nei1PqqaCfuFJ3evtwqiQlyjl367Hla+IvhYwWTZ/du1sy72/amToZgVAnzKdGh9HpXDPHsa8QDr3m9zfrcjpefH4wJrNgSjFYy+YPCFgGJAMTRNm0w+NE0DUBRFNW/ecvz48ZMmTZ408auvvpw0aeJX33w95dspU7+b9v133303Zfq0Sd9O/nLyFz/MnfreR0OiKpXQedzaBqNFr7cAmGnKT0/5ABgZvYkucLtQRjDRYNaDWQ9GHTBGxgTEIUK85TqaonwAzKDzBbAAbQK9HoxAmXVAg8GPAQpAb9AZfIGygM5IGS1AMTqDmQgZOsZKm/1BZzRbgz6bMElCZEVFQmQFUZvwnNsliS/3AWoqKhKKKoqoiijz3bt1BhpADzqjnmEYADD4WEBPgcEAZrPFPwiA0pvoUR+NnLvgRwVlmz1XRbTnO1REQRLJX4lY8PHRU2GfCpLG+ylUpEKooioWRC4pgoiygipqKppE4na83siyqKIiSLyKiqxKTjbfa6/JoxeJFERUUJWI5ZnwocyzsiQgKpLIIyqsKx9RISchyqrCCY/17wtG7kTdfhQno+0rQZfLRWQoEdGlyMRqwyE6ULJxLkJQDkE6c/0WUBagrW3feOesirvdtmTH3YBaVYGmgaJjBg05wYlHEFNYIQPxEOKK7KyFt++kICYj7kJMRlwr8EmI63h+i4pJiKt412YUdyHuQdyLuB9xL+Ju0X1EEM/ZWNtdXr2Yz++5uuK1rzYP+4E/Y7tkF/eLuMuBux347pITHyae+2DpicWZzkMypom4k3eloboLcQ3PbUVMRfzxMPfO3OPvJBxdeQ/XC7gecR0KW1DeiZiMuM2NW204afettxeefuuni1+n5O+WMQVxh4i7FUwRMVXE3U6cdfThWwuPDFt0YvFlKVXEHYK6CzFJxRRBHbc6UV+6JNA0AE0DNWv6DETMc+Y/i9xfOEHvcXJHROKAcbtYFXHh4uWGYsXBP7jF62+k3X94huNDq1cFAwXB1qqxXY+jkMI7U1U5RVV2C1KKiz8u4d6svHmp+/uO/zKgXiMoFgpWX6AB9BTQYPC36owMUBToQE8baJpm9Aaa0uuB0gPQQOk1J7gOAgLNfv4UeNhZT5sAjAC+AFaTsTil8wew6HRmXz9/AArACGAB8AcIACrQ4Fcc9AwYGLAYwaQHkwnMvmAMAH0AmMJBHwxMENAWMNBgIO4THTAMmPxBHwD6INAHAW0Fn0Aw+VKBoUBbQG8Bgy9tCQadsU7DZrfuZ5P+JSZ48pjyQnLfywgVFREFF2dHVTySkR4aHgJGHTAw5svPaZMRgGJ8/MDiB0YGjAyYffV+/tZixUAHoKNatm3Xo2fs7pRUR75L8TJPq6qKKoq8IPLCc4ru5KBZrU5aHI4qSo9ctbKCKorugphUSRBVURI4HlHxWIe0vXWSPT9XVgVJ4QXJzQkuTnCJMqdq2+JkWeE4lCSUZZTEAoZESZF5VXlkkOd4Z6H+fbHIXS0UyKX5HxR0u90yIo/oQMmBcj5iPmIWuvNRypMcqIiS28kj7svMBMYXgiJaD3rniD3/oMSuvHSaiigJDANWvy/jE/Y/yI0/euqQW0pnhaQ8x3nEI4ibOfdalt2GuAVxjcjvQlwh8Mt5LtHFpiOmIW5T1XUyv07mt8lSuqiez1fuXmXz9925OW7r/rof/1xm5EHjq8f9Xt/d9NPjR6/t5/AYixkP8JP5pz6OPz9y8elZp/O3CbhVxiRF2OzKSxHFY4j7ZUzncE6GNHT++YFxJ+LuYqKMKxFXI25E3ITqDkLibpx12DV6+dW3frz88bp7ySLuRNwi4E4Fd8uYpmKagHGZrrcXHB226OTiy1KKhNtFeScqOxCTJXmv7UGrNwcATVN6Iw3Ue0NH4GOBcUqBdODRW19kci90RUXsOWAwMGaqdGTCgUMneOkSYvVmzYDRg9lQNbb7AYndh+oOlDfI0jYFN7HCTk5KYYW9Li6N5fbancc49qN5Mzu8PTCweiWwmsBIg5ECk9EYGgx6GgwGvdFHr2d0QOuBooHWA22kLbTeRPidUL3RbKBNFgBfgzmMMUaALgQgCMAK4GsuFgYMAwYj+BUDOgh8SwFdHCzhYClmKF+x5aD+zQe92uT1vh2GD2v7zvCWb74X1e7VSu0HRzTp26D3iPZDP2ox+O3Wbw1pP/ztDsOHtXrznY7DPq76yqCyLfpFtX6tWudBMSP/1XHoqOYD3tCXiQKDL9AW8AkCygw64+RpP3CSKqroYN0yot1u53n3P4DcCTOKkhtV6Y3BrwENYKZqd259Ievux+MnBIeGA2WkioUG1qoFJYpDUAgYzKA3+gWFUkY/4loHYEqULPXRmH9t2rjt3JnzBVysoMtm94iSzyxbEAQitmsnztrt9oJnwqiIiJIgSpKEasGCgYh2W17BngMsGLdE7hYFjvcERAm8++yZ04krli1bunhRQlx83IL4uAUJ8QsXL4pfsjhhxZKlS+IWL4lbvHJp4prElSuWLV++dNmK5UtXJi49dvQgoqjIHHHsu5w2j9O+AC8Wucve++hUj0zpcSywkmCXWAcKLhTtissuOTnVnZ17AyUH2rKQd8no7ja4PzBGKBa+8sDxQ7l5+xw5jd8ZDAYGfH2psqUP5WQfvP8QQsNqxPZt9MaQL9ZtTH6YlZxn38PxBxG3ctxexLU8uw1xO+IOxFTE7ZyYJCkbETcgJiOeVPB2NooX+dR34w+1m3wsbMRFZpBgGYWGUSo14lTEyF1L9p6wYa4db5/HH7/I+GZ82ri5xxad45IRNyCmI2YI0gWnej0bz513XruLqzPw/fjf+s89NP8GrkfcgLgaMRGFlehOQtyLmCri9P1ZIxLOvTH73Ccb7+6UMRlxM68myepuRU1HzJBw0Tlu6PzjwxN+LiB3SdyJ8g7EnbJ4RHbNStoIVl/Q0UYdU6dyjV/OX5AfbUZ/acldxT37MoJKlQPGUvWVbqd5+TTigezciKrV9GYzGJkWQ4ek5OdtZB3bEdchEk1oHyJZrfch7hKFVN59WMjfm3Nr5dkTn69a1PztwXSlcmA2gokBgxEMDBjMoGdAZwQdQzG+ZmsxnW8QU6w4+PmBvx/4miDAaigRAbQVmOJAlQR9eGjlFm+MmRS3KXnRtqSvFyVMXbfqu21bZ+5Ijf1sStcxUzqOnvzxos1frN0xNyPjJPIHhbwMyX4MpSMqZgj4ze6fx689/umKw4mZuSd4PC7gcVHORPUozx90KoedODftt09XHPpy3cmZe345JeExVj3JKStPnZ6+fkuphk2B8TMHR4DOHFamwvVb9zWzu3YkAtmQ/1LDFyWFzwAAIABJREFU6XQgSvdvXQ8I8gcDBNauvPHMkV955/uffe4bWBz05g+mfpd09eoPe3Z3/WwclC0PwWGg9wWDP9C+er9QsviBjvGxBFSsUHXY0OErly1XOAFFCWXFnpWFyjPNMtq5HW63mzwBgud5WVV4UeAEXnu5eS7f5RQk8bdrVydP+aZnbK+u3bu1btum4yudXn311c6dXnm1T9+uXWK6donp3Ss2tmevdm3ahpcM0+soCnR6HUVTeprS63WUrmDHCgNgBJ0JKG0jCw1A6fX60NBibVo379unR8ruHRyXh8izrrwXmtxZRJbspVE9tmEFUUVOEgVUBJRkslhJAoo8ci5kc9B+D/ftxivn0PWgXKVwYCg6ovQVQc54mJVw7CAE+oGeoQKCa/bpdQ1x/bFjYDSDnxWKlzh4++4NxGMOx5rz56bu3jVm7dr9irRbdG8T2P2I693560V2tcxtQlyPuAPxtIQPbwrZS36+PiDhQNBbF01Dcizvof8Y1L+HMBxh6Cm/N35eevDq5XzX9oc5k0+ntItbG7Mobvyu7addOxGXitJeFX9+wJ5JPr/308R9r8/NSriyd6tzYsKvw+ccXHENkxA3I65FORFda9CVjLgHMcmFX6X+NnzJ0XfiT3+Zcm8X4m7ErZKarCgpsrRfxQMCJmSyw346PiL+56WXpFQJd4j8ThR3oLxTEdL4vIzsW3SJUNDRZr3R32DZn5YuP9qv+Bi5Sy8PufOc/PqQd0BvBoPvW1O+P+zkk22O9xbEA81Y/AMgOCj+QNoviKts2TsR1yOuVXGTihtF3CSoW0Rlu6LuQtyNyj4U01R2v8rtV9hUp23Hw9s77t5KfXivfExMlR7da3fvVTOmW41XutaL6dHq1dc7vDUs+fatNIdtrz17j+3hjnu3d2VlJ93JmZp0cHTcti/XHlh05EbKXf4oK52WhbPoPIPOg4LjoCimuZVJyUdGLE16c+GWhIsP01Xc5nIeQ0xDKQ2VrTK3A3G7ggOX7H532dFhcYdmHbqf7sYDIu7lpAOystOev5fFNBan77s9aHbqO3H7x20+fVDCNB6PqJjudF1BfOOrKQXyO+UDjOXzCV8T24DLzaoFHS2pqvz0Rn554GadqCorly2lTAbwZfpN/NcNxI1nTgWUKQ+UBYwB36/edBbxKOJpxJTsvCWHT7V9871yLV8BYwBYgoDxBdoCejPoGcroY/G1AoBRT5cLD5/97bSjBw6k7Nr9VKSmppK/c+bMadq0qdVq9fPzM5pNQOsZs8ngYzZafEy+FrOfr4/Vzz84yDfAv1iJ4sRkx5hNlIEBWq83mgBoWk9omtFTJkpn1BVsXXn0onRG8hXoTED5Ah0IdABQVqCIx8UMejPoaD1tCAwMBIDAAN+2bZqfPX38RZfcCbk/dg5Xwf5pRSDb8zgH8jw63Whz48/n8dLF/Gnf7O/WZXvvbrkZSfVqlAIG6NLhZ13sJcTPli+GQH+jbwDtFzRpw7rLiFVaNgc9BXqqWqNGN2y2G3b76j0pEBAAZjNTqfKKE8eP8+4TqGQiprCONFRWC854d+46FE4hXjqXtf/TlWlVRp82DmZDxmbRb99g3syyDr8Dr2HAaDS9nwmxyrLMh6tOX+o+90KFcccCRqVW/WLdqFUZx7I3PuAPIl7Oxn1x+3Z0nbyl9Oup1j4Ho79M/vbkd7NPj5tzYPs13MPjRl7agOImFLcin4TqdlHeKWD8ZdtPZ/LmnWFXP8BkxGTErZK6S1VTZDFdwTQWF5x0Dvvp5Ij4TG9y34ZykiIcRv6YK0sXEgw6mgG9hTJeuXT5pSd3RFSxYdOWoDdDaHjSlRu/ImYidvn8C2AYoCgIsO65dfMsYgpiCuIKt7xexR2Im2XcLOImQd0kyFsR14tsMirbZXYz79ghsXtQ2ofyPllI5d2HEY8jnlDxqCgddvMneOk84kXEJPf/UfeWUVKdW9foKpd2oHENmgRCgJBAiLucJERwDdAQnBAPAUJcIIGgIUhwupt2qXal3Y0W2mn30u173h/VkOR+733vfce453x8z6gfVdU1RtfYe9fc65lrzrks0eCiwcVAMAl8KpAi4efU6k1nE1f8GrovtDDNjmogD45kS3WSozYDTIIgRtlwtrp3Z3DWouOhe5PLY4EYIBJSCByRkC8x9mAgDFgfkr/Zr2zd2ZzdppqADsSwiGSEJCCaF2M5JMk4U4G1Z7I3XyzYHX0zWUKsgCTAv72tCggur77n8edI7UoqV5XWbcKEqT29Vhmw2m0SZIZz8ILjbnQg/4+WDMhSV1vri88+p3F3Ixf1xZKsfHAXCnNI40JKV7X3mAOBEQks59fXEwuYWD4bKAHSbOIn531XfPMzjb+X9O7k5U1andMMoTHo9XqtgshFp1b95f7+r5eXl5enp6fzuUaj0ep1pCS1m1HraiStipS3/S4aJSnJMMDD+Y7aqCetilQKUilJqSONCykNpDKQ0kBaV73XUNK5kcpIOjfSuZPWtf+vahcyDCDNQDKOJNeRpPMm9QBSe5HGk5QuXsPHkVLrFFYpiIxa1aEDP93O0Olfdx243/ENynI/sjs5BNapgnJYYLWiy4zCavH3gKaNu2peeSt59LiiKdOujBrRdeXEY5MHkZo040cU2iyJ7a1Dn3yU9BoizStvLKgF0vt6ps15SEvkodOc//1kd1NzRXHplg2bidRqvYvP9vebrI4+IL+j81Rc7JmkxIhbDSlADMQsEbUNtsr9MclTd5Qrl8ueOxwDt+frFlc9uQ974pqf+KbEuNRGyzF4J1adtyw+UWVYfosWNKqXXR++NuS9YzXFfTlNvJ1Hp1996lPfFXmu7XZ51+q6NM1rqf/yMz99GvrlvpDEElumFREWxgQhGqIJbASYIMaaAEQKiAeiJSQBQRLCgCBeMkGOlsQECXE2HM22+RwrfO+P4jMVkpOWiQAfAjlU5tPBJ/XcIhc9KdRaUupIWVRQ2NHT/X8kuP9N8NXS3DF56kwyemnHTEpq7YntsZyrbaDxk8jdjVTK0XNmp3Z2HCnIC7TZgmUkAdd4RAPBLEJZBHMIFuRI4JrIXRO5EEhO0iYSCIMUJomhohALxAJxQAwQJctRohQj9yNyOOQQ8GGQguxSrIhYG/ZFVG84nLLj94wzye2JDeKVrOKfr134PfZ8aFVSXG9bNpDMIaQda/+IW3Ik8uOwwmgecUAgy4SCMwGBEmKAOOBwrbzmXN6yE2kbL2X/cdMRzSGcFRKAWMDEIE5EQBvWnM3dcD5/V0xNlAMRHJKAAFtftM1SCnx4+AQZvUjpotS4jhgx3mHn70g5GZG9S30M/6MlAxIunD6rIiWpVUOefDgT1gywJ3Kuk9aVVO6k9vzmclAGEA5EAQGCEAf82dwVzSMNSGLEwLpb0c1tP4eEDpg5Y8Tsh8jd1WPEECciu3sY3dwNKpVC9V8trVb7d5RXq9VKpbK/76K+bRQ3aMmo7X+uIoWrntSKv/6qIlKrVSPGDJ411/vBRwY++PCQmXOHzp43dNajNHS0YuR413unD5/92KhHnxo++zHvmXOGzJw77JGnh8x51XX68zR2No2Y7jr50TEPvzD+4edHTp07aNx9TorJYHRXkFJF9PCDD7bfuvX3SujuAnf5Tr7Jf2XAZW1mMDb0dCMto2LtlsjJ8xLHz8mdOidz8rTiWXP+HDvGGnT+qXuHGd2UNNC1uLfzQMA1MujIYPQePjYgLjmhp2fwc0+TQW9QkI5oz84Pr546U5qZqydyJa2OlIcPHLpZWZuZlff+Z7tIrSajy5hZD6U2NjVJKK9svvD+L1fGLa8esUkcsrNZszLebWHVwoOIqEdyV/4r3xQO92EMGxy0qlq/vHfEdjMthNZH9tqY7bkka8UhlAOVsF+tTZrxZQatcKjfk2iZSItuea5KePirS/OPHFtxpCS+qboH1xkhFggHHwnOBCaUsSUC4TIigEAWwRL8OQTL8ONk5+WbICPOjqPZlnUnsjecyj9dKUWLCOERATg59ximN9XcSu4uCoPLADcvLVFpYdGd4/yX/qRfQSz928H9v1Hy/qNIl9Bvcbgtf5R5iCwEB3gHeP77PftUWhcyeA57+LFSCRmseKb0Brm7k05Dev3Pl863ADPefXfeR5+8/N3PZ+vaYjmkAwk8YnlE8zAJcr/s1bkTAq7Joh8vXBOlYCAUCBTlQBlBQOjtR5CEazzvyzl8eZsvaw2RpCAWCUACj2+j27cey995KGn3Id/3v9y1ZO0Ti96d8O6WsYs2TNr688aoxop0ATE2LDsevdW/+OvEJpMNCUAIj0ggAgjhESbC147znfA5X7DuVM6myznnavkUIEqGCUK4yMYA8YDJgtUns9ecyt4VXRtuRwwQyDKZQFB3Vx5wIDic3AaSykAqI5EmJ7ugu6ePE3gRkhPc+btWCvlPnbb81yXxl/X3thoRP33zHZGSNOpPzv8ez7SnwjH/6z2kdyWPYeQyaI9vUAJwyW4JhhQJXGXEWCCQQzAjpQExDJ8GpDqYUiC1s8Pnx2/f3LGJPA3k1DppidTq/oRwtbL/odKQSkNqHWkNZDCSVkNaDWl0pDKQywDSuZPGlbSuurETX3p3/aavv1/75Z4Vn3+8etfHPnu/ePO9bc8s9pnzxopnl/ls2vvVth++9ysoy2bEQgn5glwgIodBaHXXrouRn56LOByXH9HQk8UiT0QWJ2UzYhaLMiC0wf5DSMGus8nHossTG9lSB4osXGG3dflHn7uNnkhKnUKjH+g1QE10+MCBuxfcAQicCP5OYLOE208hAt0OtLRY93+fNmd646OPtEx9JGvM1Kv3zoxfukq6eFmMjYa57YFxQ40uKjKopz70MKl0pHMjjctjC5bUAFeaG2nMSNI76TYXIs0gr6EPTZ+tJbWnxuXRaQ/lJ2faO3qK0rPHDhluUKl0KnVcSERNai4qWuym/LOPLC8cv6ZI/Ualx7KimTvZwBKu3sF3w5HVkf/WL3lePuKAj9poIaPbZFH6cLQK2s3dep8i15V9rx/Hqcb2V49lDvBp1G+0qDY6yAeajWZa0aNeW6tc0zD2s7gJ288892lvo5gn4pJoDQH8RYdJEKNZKYKVw27XlQF2mESEinAKe0IEJABRNhzP7155JGb9n+m/VzDxQKiIAIcUzSG8xxLd1Z1m6R01by5p1Z6DvFVEzz/5JKT+jvXfkys4SP92cL9TSd5Jl5CcTXMeECAKMifJ/cEhggybAJbpb8AIXFstmDbYmnAjG71tv336mYfRnbSGb/0DMx2OG8C4l54nFwO5u97/+OPFrW03+sxzFi4mgysNHHIsNjm5rbdYgG9pVXhT27nSilizNZHjEwUxDTCxchArhwLRwGWGD5YRDUQAQTL8JPjKCLjdjI2UEAFcYx0xQAIQIYnxgH8vdkf1bTlSfOhKvrsXvfEsWWqX9VY8xNbPqcp49OVnaeyDiio4As3M26filpzO/SquK6wbJg6xQAiPGOA6EA8E8ThyU1h+JHXp/vidVwou1AnxQJgkXxPNEeAjIEUDkX3YdqHM52T+nuiGWBmxgElChIPNApIcjvRe8yMLFpFaR6QhUi5asNBut4uyMzRLui2YubvWX+nz0h0O1pmUzAMsJBY8C4aF2I8D1eU1w72HkVJNAz2+C/dLZDoy4KBJ40nvSjr3Sa+9FdLeESqxkUAiEOxgI4FwwJ9FPBAqwCQj1MFdB+IlMVHic4FE1ny6LPdodtK3McEr9n+nmTKVRt1Dg4coJo7T3TeBBnkOfuSxbYf/uFpcuz8u/afr6Sdv3DiSX3C2+Mbx5KLFe44u3HVs+4nwQ6lVx3MakmxI4hBiccSDSwGTLiOmDXuv3fjgctmJ7N4iASUikixcjF2IYplEyNEsYm3wvSmv/jV+8+85m05nX6gVU4FwBkFWR4SFiWH4GJ4L6rRvOZ2+9UTethOZ/pV8PCMkSY4kic2FfCw+xXXK/U4WSEU0dcq9TnDneR53HbjLgORMIOAgC5A4gWcZHrwTh+ww+/tfeOj+uCnDy+4bm+w1qHX+kr5Dx1FRBYsZjBWCddL44f1NDJVWqdARGZQeQz47+ns+L8Qx9lLgg+PHn16y7JkFSwZPmUp6d1I6fwlqNWk2rXtv94efvfnCK3oiPdE47yEteSUorkFuzfGXVu52mZ47fmnlmJU3Z+3AsWRHk6XCbE8vr4MZ6c9/m6Fawui3Qb0DLh8ytNZGK1jycXjuaB+wtdLDp3bQpu5B27sN73Fu2xndJot6PeeyldNtFlUbod/Wrlyd6LniwlMf3yhqjbLZz8qOsxD97GwUI8cyCLKKZxzsORGhQBwQKSJcRDgQBAQKiAFMLE5X9a49Zdp8PulYQVeUA2E2RPLIAK4DRUAx8MWZ0+ThRnqNWqW4Z9Rw511Tvp0Ey/41jOQ/C+79uU48wIsC49QLi4AAmRHtvNAp8z1gGfT0wdqL7iakmjI2r7z65ktCZEjEr79oiUhn/CE4tEQSU9pbNKNHkFFHes1jSxbcEoTj1wJU3kNIrSO18XxAWIuZya9pUgweQQY3Mrgu2/eVqaG+QJLCmzuiem35QCjLn25tiwGCeemagwsRZF9GuMQJfkAgECAjwCH5WrgwGX521iQJMRBDWFssEOLAr9mObUdS31q79ZfvXqpOfa4tRcPmEdo8Lble9elPfLXvgaPxfyRIWHUx762juXuj2xM5RPKIAK5YmCCOTwCiBFwy44fi7oMZfb8kdvye3xfZh2QgArgmW0LBhEOIFBHSha3nStYczf0k+GY4hzggFohkuCRJTuG5PEF4bv0G0hlJo1cq1evWrHUaAHkIMiRR5O82cJeB/gznf6on5L/A3SaxFvDMnX1ddVUdkVrl5TXtXy+WgC0HslgLjRlJOhcyuj++cVMm4GfviQcCertTgCAWYcCf3fYEwJ+V44Dz3X2homQCImUhEYgHwjlbEsRMIJazpXJClohE1pIkWrIgxLOWyD5LJhAn4pqFv8I4woEAjonkYOrBR5eytpzKfu9UzskqKZhFIhAFhAH+oiMCfJSEgFbsuFKz8GDB+/41QU2OeAubyCFeRhSkGCCIE4NtuFyHjadvbPuzbsuflX/WIgVwiiaiRcQCEbI9yMJ+cKV80/GK947mX65ClAgTbFdtHYlAOiduOPCLauhAUpFGo7ln9JiUpGTnsRVF8S4D937+l79TbnCSaJVgB9odIiSgtTFv985TD4wJeWRq47btSMtCcwtsVpi7IdhYW+f4SaNIQa7uLgpSurl4uhoGEBl0g0c98MrrMxcvWfrN19c7O1qAOuBQWOi+c39OfPoZGjqEjC6kM5LOQAotkVpL2iGug1a8tqg2q1iqbck5F/Ckcfg6r/t/0D2YM28Lvg5CRvObL77x0EsvL1/1XvnF1LzHdlvHfW6hd0E+7bTQql6DQR856N0uWsq7bjLr11nc3mvVrW519ykzLr/ptbbFe2OLaoWNlgu0Cq7bytzWXn/pu5hfQrLMQgAQAPgCyUCahBQgDggALgKXAT8eoRIi5H4mIVCUI4Ew4EInc67WfKGsJ6EV+SySzIhi5GggRGZjRDbRaj6RGEeuRlKSXqfx9nRzhin+L5W785f271zOm7f0VzdF7C/SBZZ1CIAdsABWSAJ4SGYwXehrQ14mjh65tWhx9WNPlDw0xzRzdupan9TfjuqISGM4EBSS39332aHDpDfQQA8aP/xEanRub/ujb88nlcbVbcDLT75oaexqvVFflJyrJQ2RxnP4yPSKim6g0NpbB4Q11IXcarwBmHp7EgUuhufiICcB0UDYbVGsUzEVDATI8GWECFGO5LkgW28s5HjAt6Enq8vy+KtT/M/PQ+vzvRmEYupLJFR4yrUzfM/c95rP8yk92HS6evOl5l/Tu4O6ECYjFPAH5ydZA/m+EIlzEkQxDGJ6EWdBqohkwCQjGFwYuHBIESJCe7HjcqnPibyPAitD7YgBoiSYJCla4K9DzhGEFzdvJr2R1FqlUr3BZ70T3G2c/XaBfHepZeTbF14/uN8JP5Rgc5g58CxYDqwIgedZ0cFLDintejbpDGTQvfPh+/EdtxK7Wr/zu0ouLuTpTS4eF/Jy0yAmA3EQ04FogYsHTECQhEARUU5xM5AABPJ8MM+ZIMfIiBb4OFFMFKUohz1eEuMhhMtmP7YtCBbnHi4YCABCgADwTtY0TkKiFR9eKPjMt9PndNXBcsaPQzBw2eaIEGWTJEVBihIRacWX4U0rD6RtOpl9saYvjkWEWYhmESGykZACBCFURLAFX8V1rfwtZ/XhzKN5fVF2RDkQwyHKJpscQqRoi+bwdWTz5uM3fH7LuVQpx8iIhC1UckTwTAUQXl07cd4cpZtBbzRoVNpPP/3UarUCYFn2rgN3mbMDPAuJuV1I8oLEA3agtbMDnBltNeUHvjJfPIWWZpjNcNjA27oabgIOQbav3bSGVKQ36rRqnYrUGtJqlC5EBlIZSONCAwcrJ0xc/9NPF7Kzss19BQ5rMeeIq69d/eXeWW/MpwGDSGNQe3g7Q2MGeg4bP+yeVW8tmTP+vkFEU0izWje+audh5HUgu1ar1pBGqSbNyvFPVrz2Q75usUW/gTO+12hcIdz/GZ47zgzb0qJcwnj4tNGiRnrnhm5R/ZRtFY/twtYr2BzYOn6rTbMawz4sMy4vfebrvivFrc18LnAJ8AWu8HI8h/g+mMwI4+APXAIuA9eAQBnhgAkIhhgg8U7oCeJxHUhgkMUhT0YCg0hRDIPsB3sk+AzguyB/0mlIrdSrVRPGjIQs4W8djr/l9PwHKvd/bBruNHUlSRKAHqAVkg0AeDjMaLgp/XGwcuHrBfffl+89omzgyKJRUxJnPprms/Hann0eWgPp3Q75BQWkZLiNHEcKNWmUo196ogzCnstnaLi305c7/9lXYi8H2Subt7+9yp2URqLHHp5TUVWZXVKYkJ8zas4sctUpRg8PzMko6O7M6e0uELkEc5epp/M6hGRJCO7r9bf0BAmM03YQACFAdAKxGMyYYyAlAiarrYjrWbPz6RC/2Z1Fk7pSCR06/jrJBbqeAu+zRwav3rGw2I4NRypWHy3/+XpjrAA/ngsEQvvpfssV1nxRgC+POCBNRhqQLCCGQwSPcIjhkMIhRAMmG96/WrT+ZPbu8JuRDEwyAlkhCoiClAYkWPqe37LZKQIhUr7xxhtOm/tf4C4K/x9NmP+ZJd8J7pb+Vmj0j5/iObAOWBlYAAcEBxgOHB6YNovUOvL0yursKJW4WuDFtetIayCNC3kMLBH4sLbGT8KvrTl7/GhuehxjjYccxDjSgD872lMAP84RCjlAECKcbWogmOHCGD5GQLyIGEEKYqwhsi0SbDgc/ujzFW3BQDhwRZCCgStSXwjsobwjlkdMJ7Yezdp+sG7Hycbj5XwQEA1c5Swmjk0BYiGbRMRIOJht2XE8//1TWZeaHIlAmFUysXIwYw0HGwIpAghn8GNG39o/crddLLx4k08SnG0hOdQihDF8pOBIBH5Ls206Vrbm1/SLFVKsjDDY4wF/c286cL3POvNfL/fnFZJy9+7ddw7vXQbusgRbH8BbIHWAFSFBlGDnwYkyYOEsEM2wtsHcDrsZjENkGZmzO3kFTmYE8AmZSSPvGU0KUinUez/bvefDLwa5eWtI5+oykEindPMijYG8BpDeMOPN+fN3bE++1XgLKLBaix0O35zcj48e3/nLIf2Yidrh40jtSioXUuiUpHFVGqd7jy05E4wGu5hSdPKj3S5GrcZFpyfl8Xc/hW+ladCCpgnvF3gsrZy9E9suYm9s7+O7CtzervBYUOe1zDrzo7pHP8YX/vArRDmDyIbKZz4pVr5WPWCZ3+Rl2d9c7qszVzNyvCReYqxBgAkIt0mJDLIFZElIEhEu9Fuc/CCGA6HANZkNABcGyVmPmCQEsrgmwg+4LAq+4AMg+MISAu46sNvvEuk1GheDimj08CGiwMn/S8ic+B8Ad8BZSwr9Cqi/GxokEegBupylnINFbGrnF18VzpmdM3zQzVGj2iZP7Xz4ccuiFfyPB3A9/fSXX3l6DiCV4cXFq+Yve5cUOq3OxTh4cEBxTinYae+8QQYNabWkVLsYXHWk3LZirTfpRurcB6t0n2/aKvSau281frhjq1Os9vJLzxXl5Xa0tDbeaj564cI7mza8sPbd36MjS6yWEobJ57lsyCbeetXWFoLeMJhjIURBCpK5ECASiBAQ2da86ZsVJ0/MQs9bfKGeSSGkEPI8Yf/X5x/rdx/cndGNHX/WvvVT6o6AlCgZgcAFARd4XBER4uSFgUAglEO8iFQZ8awcaRcjWDkCiAAiIccB4RasP5O88nDsl1GVCTIiJQTyfDgQASkJiLOZ1/2yn4xGUqtJoZwyZUpRSSHLM4LEy7LYH9x0N4E78Dev4l9MHWRIgmznhG7B3gqxF3wvultxqwEMO270RK33cBo6ogXIt1hCC4uH3PcAuQ8gN6/1X+6rhhxWU0kjh5KXm3bK5GyLOdlujbD2xYpsBGONlLgcIByiH+fwZRin6CCAFYJ4RAFRQCArhMpiODgTmEhYw5m+aAeTyCFRQCwQBdlX6L7CdQYwjkQZpnZ8fqL0yx9q9u6vuljsCJfgC+ECb84F0lgxHYgQ5XBgf5Fl27Gsrceun7plDwPigQQghLVFyEw05EgJvp3YHVe39FjsNt+ci41cjIgIESHANQlRQITEpQCnC/HekaI1v6ZfKBdjZafgQg502JNl5Ip4a+f7pFWTUq01uj388Jy6ujqbzSZJ0t0H7nYbZN4CqQccRB42Fu0W9DhgZwBeBm+3d0PgIYiddocNsAisAF6AYOEsHAQb79jzzZdvvv3W1/u+Mnf2QsKtyob4yPjXX3xd5TR3qTSGIcNJrfO8ZwJpdeThoRs/Yc+pM6di40vsTFZXTwsQdbPuz9SMlzZ1tVnKAAAgAElEQVRvH//Uc6qho0itI6Vm9LAxJdEpaGwPPnB4lFrnqdeoiF55ZG5lQBzSm/FbfNTMDaeGvlK09gck1CGzG1/61f/ri9qnPhCW/oJDSTgej+QaFNSjuAHJ5R17/mx8+qOyx7c1HwywlzXaGDGvvSOurTXZasvnUM6h1orqRr4ip700rbHqZt9NBonAZbD+kMKAaxCvSo4AiM6bfwIQISMEuAqcA85D8oUUCMFXtASBDeMtP0WHkVFHClIR3TN6BM+z4p2Acvzl5v//IQT1vz+9kMT+UZ9/k+tIgADZzsuAGTA7P1rfUvLF/jPDp1TNeKh6wj0ND8wwv/k2fj2E4lJ0dMBqO/bTflKoSakjlYHURiLNoEGDZ8ydV9zVWWK3pbc0HwkJevj1111Hjya1mhRqpUqjIuUAV3ct0cJXXr988lRZetZQV1c1kYuaIi6c6y0v7ygqTfC7NnbwEAWRwej606+/NbV3N/X0VXR03bDZ8nh7lmhNtrddZzszJWuKbIsSLGEyHwqES6gALqYHvLnUJeTyfXzNXFRORNFkrniu76mRi1Z7BRVcj+vGDr/qVWey9yYUJgIxQJiMaKceRpAjZelav4NBjJbkRMhxohjFSZEcwmXc6agHdcPnXPy6U/FfJ1YmABEQQ4EACEEyFwU+DdLp7Azt+HGk1ZJCqdfrQ8KCbQ6r3D9V9e4Dd/n/njICGYAAOCDcJuWaaxEXnfXDNyUnjuDWranjJpPKQB4DbzjsNYK04qNPyOhBKgNpDVGlZWV2y8o9u0inI43unmkzmhmh1Gbdc/UyTbtP9dCDNHbksfwcv5amAiBaEqNvF+9hEkxANBAqIgKyCZIf032pqymdERpl1N0Ss9Lqa5uZgi7bdXDhgj2CE3OBpBLh1JG8P7/M+mFHYFhybQkQKXHRdnuXiOSk4toue0aPPQE4WGzZfDBty6G0P25xTi9kJODL9YXKtljAJOJaL37Matp8NW1PXJlvGxfOIIBh/QX+kiCGA1GQkkX8WYINRwp8Dmf8eYOPkRABMRIIFYV4EaXAyYQEGuTdL+khZVZWlnNO8l0G7hLA8BAlG3gBLOxWpGbj+CWcC0JLF2xWGRIH8KwEGQzQK4MDGIHnZF6A6FTOMRzLMIzNZusPc+AlSLD2WAL9/D/9+JM9X+y9M9COSOPiOYiUOlLryH3Ak4uWvbPzw5MJCVlmcz1QAWSz7E/BIc+sXkMenqRSPzLroa2rVi15/gV3IheiYUZdblQ0GltR2tAUlPyCcfxkUm6b80JfVCpyqxGTj/RaxN1AdDFSK5FVIWYV30q6XhUTL+SXoagOpgLElQqxWUxJeWtNdUVVZU1DE+cAesDkd9WfSqv8xC/t2b0Rs7anrzvcEFuaJ7ORkAMghQK+knRR4nwBPyBQlqKBEL6fGvYFggGnci4KchoQA+7DC6dpkBcpFTqVcue2zYAk3sHWO0KF/hPwb1y3I1ulv37StzVvAsOKgA2wO79Sa2/zgdPXpj2Veu/s4rlPOHbtRnEBetpg6+Y6WiFL+w8cIoVGafAglYYUavcBA4mUOr3r/BVr5/ts2n/xanp9Q15nZ1Z7264/Trz9wY5pr7xA7i6k0ZBa7ek9lBSap554Vk3kZdDeO3JwRlCQo6IK1fW/7fxkEJEX0aa3lxTGpnRXNFw+evr997Z+smvP5fDwm52d1XVt9bXtN2+1lLbeyuquS7K0xLLWBEGM6Ogr4vre2fzk9Efoow+0lQUL0yKf3fvxkDH30rtfvnudtQWaMf/36Hf+iP0hozKBQzakeEtbmq0ny2HN46UMEUF2JkAQwoAIyFEQYiFFyQgXECL3I0IwjwgWP2c1/prTfKK8PR4IBhcCXBIdwRADOUs6cN1u9px2Pxn0zvgzX/+rDtYuQxIEDpLUP6/vblq3R7RLt0UyLGAF24Wmm0hPwe9n8OHu3OdePzp6QpLPOnR3PfvAbFLolN7Dinu7I/MLB0yaTHoXUutGPjw7s6XJPyuDPDy1Ll5GtfuPu34qzS6z8/KGjz4mjYbcPSY98USVg6kHktraCmU5sr0j2mrLBGJFOYRhnOGAJhvnJN9MkKtl1Oe1F+26lvD6d50/RtVcTm9jUQikMShpRdzh+OC1h048s+HHp5Zd/eZg7c3GHqCq2tx6MS96+Y9l+/3yAtKyu/BHIbvjYN72w3kXWhAAnIZ0GTgHsz9s4RAiIMfI8OuUwsyIsCETSAKiRJhkXHXwoRLigVgHzhZLPkeyNxzPPFvGmbj+lMNgUYxg5Vwgy2w2jJ9AWgMpNAqlurCwEADDMHcZuDs7LLzA8GaIZpTfqH//05CxMwInP9x1+gJqagEwgCxDFGGVwADM7cvVGdZjs1jhDO4BZIAXBU7gAQgCxzJ259ztkuycxsrqRx6YMXbISBeNQUFqlVpPSg1pDaR3JXePsc88+8K2rdcqyqNamoog1QKPLl1CXu6kUar0ahWRnshbQR+tWNZRXFyXlZMVGTVU7+JCCncib6JcP18hv4hPy0HJTSExg01MZ9Oy2fzCrrR0pqTEXlQkFJUw6dmd4TEoqkRusS01vSsz21Zww55ShPjy7l/Dk1/+LHD44sIxGxo8381XzM+8Z03lZ2dzS2+k8OZMi5xvQ0qPEGVmI52NPoGPBkxmKZ1Buh3JHXJqG5/aK0axfLDAhEK42tk07tUXSachBXm4GEtLCnC7dv67yvz2i3/r6ZUEp5VG/PseHHJ/7InESFKv1QYJsPPIr2z74VjWEh+Ex6KjC1YzHH0CBBawA8f+OKs2uJFCTUoNKZVqrUajUCpISQqdYfBoUhuGT5+5949TpsqKlPaWSshlMnsxJ33n0UP3PPk46fSkNyo9B5JSrVQrhgzymDPt/kXPP//Vxi3eRN5Eg4mST19Bm9leWvPRolUeREaiqeMnfb71w66Cht78uraCsoaSwqraguLm4ryupkKbLaPVUmnnmh0tYfEnHnqUXpmvX7h88CPPeVxN9C8VhUizPQ041cz6diGmh0vrafvu6vevbZgz41mvFxc/8NO57683VyU4rFFAOHBNlAIFezj4cCBQRBDgJOL8GKQB0TySgIA+xAL+EhMA+QJvMwG+jp4YwZ4n84bJE0mrIY2GlIrA4ABB4u9acL/d9XFeFTzggGSGowNdt/gDP9W/9nbm4Aklw+/Lv3eu/4T7szZvRkfbjKEjDXp349Bhjaxj+759pNGQSkMa/d5TJ1OaG9Z99SW5eREZ3Mkt/qKprajhRk7JlAkTVaRUkPLHHw40trQXlFc9+dr8QZPvHzj1wRV798U2NxUC1xk2mWMTOT6J4VM4McHOllqklpyu5I2nQgYvzR60MtZ7QfILXwgZ3Z21fFHurbRryT8+9eYXw0ZuN9LWQfTGQPpy2cvlGZlJv/hGzdicOnR5yOA3YpZ9fz2753i2feOhgo3HCi40IUxCECcmA9EQosCGS44gxhYLRMlIAmJ4JPCIsNhjeDEFiJQQByQBJgvOFHNrjqS990fm6TJHJIsoIEiSAjguFkgSkNrbRy5upHUhtU6hVKenpzsP710G7gBkCBY7RCt6mjr37r02eEztrGdTp86LWL7GnJkLCQ70gxErCjzEf9Sef0vEv62tkoT+YP7+GdAiZ4PsnAcimNvaL506vW7ZyuGDBuuUWrVKTwoNafXk6kFaHRmNw+bO2XH6ZExna7HALPr8QzIqaaALqcnDVfPcg9PZmzWWsnJLTfXcB6a66NSkIL2KvtnyHupruZLiIn+/iuDgvuwstDY3xsWy+QVcRjbySlBcaTHF98Ym4uZNc0YmMnJhSkF6MQpbcDq59sXPswcvqBm4vHvAOot+lY0WSR4+N90Wpz60EVU9zVVtqEOp7438a0VdLUjrsUXLQgyQCpSa0dUOthQZv2fcSmjt6USSJPuDiwAX3ttJI4aRRkMK0us0Odnpd2a7/OfBnZUYUWCcrTPOxvOADYIZDoCFzMo2K0QJsgTGjvY2WG3oc8DCghXg3KX1q3rAMuLcufOUWg0padzECatWrXJX6bSkVDqjvlQacncnrY70+gdfe/Wjo7+dSoytlLjk5lstwNXc7Je2bHrhvQ3jnn6C9Gpyc06mVZCCvPQubkSrnnvVUV7XfD3vVlreqw/OHkJKL6JVL/+rM7+kKSoNFU3dSaltqbFteXE9NXl1N/LKi29U3Wgty6/vuNXZ3dbY1pZ/qyOzxVFc2JpX1NlRyiEHMFmFBBbZPALzMqY+NnTFao+SnJXlGa+XZS7+YMd4cqfoxtIkqZ9bCwGCIV5g7X5AKOALnDWL0UC0jGgRyUCAA5GAP+SrkPyd5AxvieZtiX1dximTSKM2eHg4K3dnUcwwdojiXQjuIsDKogxJZMzgbbB0I9Zk/WJP/MgJ9RNmdox7qHzE1LT7H8lZvKLX7xLsvfMmT3HV6pUuxs9//O6hp54ilZpU6rEPPljNs5dyM2jIYNK6ELm4KwaMcR3z1P2P7dq0050UbkT3DRkVfzWoq7y240bd/cPv0ZFaReqDh46lFxa32NlLMbEfH/x13c8/rP79t8w+S0etA4k9VW+dzB6ysdl7Y7V6QZnbwuppO3GyofOD4IBXd354z5SXiALXj4TpDaQs4OPXbJtHG+aMDlvgUzlimd2wUhi6MfYen5abOFkmrThZ9M7h9PONcg6LDjvaO+TyVltutyWV46JlIVRCoIRwwCQjTpQTBDFOFKMl2STDJMPEyqkyztxgVh9PWn084VSFLd4ZLQXEAEEOPllGNsOTwZXcB5BSo1RpsrOznYf37gJ3GTA7OIgSbN0oyCp9/sXKBx5O8h5d+a93kJEBuwMS7Fw/EnFgBbB/gbv4/wjuQn/eoQDwEBmAdVh7IPOQBfCMyNjqKisTo6Nfe/kVhTPFVakhjZ60etJoyGh4e/eu9I62EkffDwGXRjw2i4a4kpruGTz496+/FRqbw/8856FROVMpnpj9YFdBTuv1pLas63vWLvciWvLMo/lh17py0vuupwqp6UhItwdGIq8UpeUlwdesedlIzkJuLYKy2S2HOx7Z3jp0eYt+gdVlZQP9S3b3kZSrOOWKHsNy5qmvkdTefjwxb8mJS5M2B8z7pOZIYnN1b0FXX3pPX3GbtafMUnkkuWjt+YCZHyW89Uvl+ewKh5wAOYllEju7yN2DDAZSKhQKSr2e+A9w/4c58N8O7v0p1Q4ZHGTADqkXDgcssHbAYYXVARsH1iGJTL/+XpKcLA73t8RQ55c9derkhEnjR44ekZKSBFmKuBaUkZA8c+ZMvasLKUmp15JKSWoladQ00IuGes9Z8Oa7+/aE3SguZGw3IJTKfFxz3aGosLc+30nDvMjTSHo1qdWDvbx9T5yxVDSgy/rctFkDiAYRTTC6xZw825eVj+r61viEzpQER346mqsaEsMqosMtpTda0kv6iuo7ckub8/Lqi7PqKnMqa/Jr2uvKbjVdr6hLb+optkkNQH5zzbf7N61a5NpTtqg9bZJcMhG18+ozX9m2dfjiD+YXQIoAAoFr4AMgBAF+wAUeV8X+RtyVtq5UwMQgTMQlBx/Wr9EUgyAEsOYsIFtghs6eRRo1KZUKlTIoJJDhHP2ce/+AhH/rGf4fr9tXnwSRh8NmjYgMf3V+8ox5lffNrRw9vWDM1KbXFuLiVdTXoa8d5o6po0epiZQ6lXGgJymJVCqtq+u+X38t6GmvgnggJGTWG28ZB40mclWQq7t+kI5UnlrdEL3LK4/Mu5Vb3Flc4X/g6HBSDyHVk1MeyI1O7KpvqiwpW7xwEZFSO8CThgxobut1RFZWLj5RPnh7Cc2H1w7Jbb00dFOV8m1uxo9lE7deHfHET2Pczi1TyVlPonSanD6Cz3jQkTp/34v6A6OGNeqfh2KVnRYmDFzTUIqv01pf2h+7+UJxZgcq8q18aGPCe8evfHA8J7Esv8uWLMkm4IokOn3R0ZIcK4nRkhgly+FAOBAtIo7H4YLOJUciFx8NP1jYHiUiArjG86FAAMMmyIhq66Ahw0hjIK2BSHnz5k2e52VZvrvAXQTMAg+Bxc0b0ndfZYyb2D7nicwZDyMkCOYOCDZZBHPbitErddlhE+/YG/4+yArA7YtG/IvUu9OSZx3WLll2OF/Kt4crAlJ2duaG9esemzN3zLARWiKlUk1unqQ1LNi4qVEUqiQmtbNx0KPTaaCRlDR2yNB1Cxa7EBmJvBSK1+c8muUfIJSVdmZer0lPmHPfGBeiKYNdpxjUMb8dxI3y3vAo3KhGWbUlPNoal2jNzpQLi5FbhaA827KfClxebVXNZw3Lm9Vv3Rq4smH8RvvsPe1e65ppkc3ggzn78U1WxwsHGry35dE7GfrF+U99wYQWNWdV9JQ0Ir/VcTAx/7FdWQPWpKoWxrsvqVxzgqu2FN5qr7VLtXaJXDzI4KJ1NZKCMjJT8c8BY/80/f8b1+2zIMEhgpcZwAy+HR1ANyxdiE8WfCNQXAM7C5m3g+kDw/TLJf/eG5Dk/oBivulWbd3NCucNgLdzkiDabX2+Vy+8u3LJIw9NHznU28WoVSqJlKQy6EhNpFGSt8fUF5/ZferY2aTo9J6WApHJh2DqavGvLZ+zdjkZdKTSDBsy8uSBI6cO/OapULsQuRFtfvMdc1YRf6OCbyp/f/X88R7qMVpF8oVzYlVlX3YGykv6UhPQVo/STKkgqTsziq3IacxKqctNqy1Mqy3Ja6ltr65srK4szbt+4ZP1Qytjn+SyxiBfjwRi40muuL8y//WF6yf6lsTG8Uw0EAY+BGwUECDjskOKBfz6WmLZtipIke1VxUAUy4TK8gWbPRgIhhwGKVSwZQOmpoYB06c51TL33XdfUUkhwzkkiJJzB/vf5pX/b1lWsw3O88tzsDuQkpX45soLI+41jZ/R47MVvr4oL4K9C6LVOXRz8qR7dFqlswbT6jUanZaUqmETJ/52zfd0UlyhzZZ461ZJr/XHPy8/vWDlvY89QzotaYhUpNIohw0cOPve++c//rQH0QAi06lz3cXlYISIcxcGq9WeSqUb0blvfkRRA0IrTBPXZiuXwvtzqDeJtBTq1bzu3e5BW9PcXz81YEzI/BG4Pk8qHdyTRb351JJO6Hj24meGjQpq8XpaoAWcy+bYCR9U1+JgRd/i36I+PZx0I6Gn50hRw0Nf10/88OyY5RfX/lxday0FrjocAbe1UhGQTRAjIIcCgUAwECkhRsLFZu7r1NqvrldfaOGiZIQB1wQ2UOL9GXs85IjWtrnLVpBGp9QZFUp1Tk6O89jeXeDudKyhux3nz+bNm1c6aUrqqHEt27ajowmWZsAqirzzc4LEtwltVljF/xc8kv75EASHFTIv8Xan5Z3l7Tz4HnsPC1aE4GCtdlufxDBXzpydfe/9XnoXjdpACo3Rw3v8jId+vnq5hLGa6qvGPvs4ubmSUj1y5GgNKbx02lfmzKmMSZQqaxpj45iKkunjhmqJ3DTkRXRu7240NaKkjM3M7IyOQ0EhKqu5rCxbZpaQkoXrNT2bj1eNWtGqeVMwLutQvV3s9U7vK99gfxo2+bYMe69DsZxVrhXctmL6DzfVq6DZBu0Wm8v6vIFLcSEf1xuQUINjSaVTNxUo32yghZz7phb9KvNT3+FKUcmlxFul7d29ss5lECk1zp/E9fRklnXcUcj8XRD57wd3Z4KV5Pw/Ngg22ER0gG3BlcuxL7956t5Hb375K9q7IfI9fF83WPvfTS6iBFmQwXNgu7lu3imKlgS+z2zt7gUgSc4IGhtkFhLbWlt5+ezvb732sptRo1ETKUhl0JBBQxoig4q8jHPefv3FbVvTbZbo7vYskSkQma0H99OAgaTSqFV6FSn1SrWOaMIg71Tfa0xBOV9R+dG6pYNcyZ1oACk+WLrCeqOQL09tjDn+w9J7339Ku+NxbeHpbc2mY0Jhojkrqyc7uycvoT0j1pxf1pVTainNqk08tOZpQu3r9ng1sgkZhBKyZRjrcx59e7E2NM8v3dyWJgipMhvLW6I5LlaUk4AccOVo+eLizlc3zVj00ZOPrno4rCEtD0IchHDIYUAcECWx8XbL7iuXyMuL1Gq13rBkyRKWZ26PyZUkjpU49u4CdxmQYTf3yZAkzoE+M3psCIlPWbyu77uDyMqGpQ1Ct53r7OD77JAFYNr0qaQgvVHj6m5wcTEQkVqjI72B3FxJr5v51ptLdn2e3dWd3txaJ6MFOBoZ9Mnx/WPnzSRPA6mJlKQmGmQ0DDUan5k+4/DefaVJyRsXLHQncida8tgTfQkZSK9E3M3oGWtTjYvNgz4w00ooNoAWQ7e2w92nftq6P0ePPTyPUDJHKNcxNwitZKsgS+FglC3+dBCZ73mdVSzvct1y1XttQVJrngUpOTa/7+PjVpxOm/xhFS20DN4WOGT5uXe+aqxny4E/+8wBty1y4ZAjIIZD7s8XAe5k2IWzCOUQDUQBIZIQBYRA8Ges8ZDTGPanawGk0ZBSRQrat28fy7J2u/3uAnfIAgQHivOK3pmfNn5c2fQZcTNnIjwYtk7ALMIGsJAFWZYZibPCxoC9o96T/wFSt9/6B+fg7LFKd1zOtzXXEgeJg2RmrHeoeUAoKch9et48LZGHxk1NGjc3b1IbPj98PLqmJqW97WxC0qQnniKNhlTq0aNH/7x3b0dhiaW4DK1NZ/d/62IgNw+FlmjG2KFc+Y3GuNjOrMwPF7/z9L0Tlz//ZMAv+8UbZSgukyPS8WtUxQNbWtyXiAPX9AxaWTd5bYvPLwgrQ0oXPg5qc1vF03KQj0DrrC7bbtEqltZAsZHV+VS5Lcbv+biQj23nGif6dLsuh2ENNOvgttVOS3r0q3sf2hU63SflG9+SpBujB48n0pCKJj5wb239TZvV7CyE/25SFf8TUkgwEuf0pomAFXbADLYFJVmJjz4ZPvLeP4dNyVq3ExU3IfASdzsLRQJEp4yPBRwMHDY4bGAZcBZzr72rt38zwHCyLIKxw2HpH8PL2GWH1dbbWVd149knH5v+wH3Dhnu7ubmQghRaJSlI5eZKWgMNHuY1a/b+4OBKga+ThJ/On3eeVlIoFURDPTyvHD8pN7d35RR/v377aJ2HC2lcyLDomTerkq+jtWjbOyOWP00pF+8rC58ee3zUT2vo1fEUf+RTdPQ0x1zn89PMyRFiRh4KSlCYdOPa54tmEVfyCsruM5sIxWrkqLncEWLjktdfprjrf5Q3V+Q31pf2duR2tSY2txTzfLGjyy/j6tCptH6HZ3zim+cvPnI5aOGc14zPb3w82VGdAD4CcjyQCDGmp+uNjz8irY50eiLl+vXrnYM6xdv4fvdV7hJktqejgYdDBAvBDo5Frxl5RWhpgcMM2dJua+mB3amhklgkJCXqXPXOnNvp06c/MncOKZSkUpJKTWqNcrA36XU0apTnAw989ef50/FxhZy5AkxSW01QSda2A98+vfQd7ykTSKsgg5aU5OXpPmbEUC3RCC+PwUbjDx9+xJbdREPH98++9RrpgsYuLhuzxT74g15aDs063rg2m17NGveW3/QZJ1/Wo/CpniwDSnT2NHLkqs3pYxwpC3boqXTgM926d+vdNza+eBiFkCrQd7464+Xf0gasq9Ku6PHckKKan/Dc3vprJTe7kCIjBLgoyiFABGCCHCX3P6IlRMmIlKVwGU6KxtlXD5MRBiEKiIAYLDExEAuBqxlZ5OJCCjIajUePHnUe3LsM3AUePR24nhg2ZlTFAw/kzpotHNgPSzd4qwibDBtgk3mzIDJ3yJY7e3X5L5vl36jkv1qFt0H+DjsvgmcFu50RRFmALALdlh5n67XX3NXT1+n0QYf4+3uo9TpSq0hHag/Sez29fG1Wl+UGJ6W3d/p88x0N8CCN0tt74POzZpkrK68cOagnUipJpaC5900sjTXZ84twszorJMhIpCbSEU0f4l0SFCTlFiPtJj65WjJmdaXmjRqXt1rnbMevkUguR3YNYiqx+XSH6xLQctC70G6H24d21SaZ3gNtlFTruowr8fbh7nmf1A1YUEvPW+kNqNYJtByKdaB3ofRp1yyP93jn6/sW71v6yVDtYBXpDAM8NuzcIvcPZsQdLpu57Sf6D4C7AMkmsRwkHoIIG4RuVOTy33+TP2Vm0cRZxa8sxJUAOHdXNvtf2mdnSQ6HDAcLBwPWLNs5SLIMzsY6z3JXWztkCaLknKoDSZJZJ2UviSxj6+uFLDXW1ny778uhQ7wVRConQqgNpPcgjcHjnknrvtgTU1pSbus7Guz/wvIlpFGSUqlRqX/56ru63MKSmKShpHEn9UByG2McZToXCMZqOv3pWw9T3NlR1vJpltKRaHnMUfT8j2t0u9+Z1BQdhtKbTEYqSnKRV8QlJPHpsVy+/7GPpwUdGt+V+TAqpqJklJwznM9/NPHszO2rx2QlnGmtzK3IzqipKK2qriyoqGnu7ckqTNi584k1S8hc+05j+uS23Gn2hqXnTk6f8Rj5Z5/JgSOc500cmyTymSz70pYtpNUrja5ESme2DMszzmwZyOK/e2f2P14SD0c3zM0QzJCtkFnIvPPGzPV1AiwL1gbBBrCAJELk0Gezv/L6awqiubMfvnnzZmtn1/7fftv6wQdqvQsp1KRUq9w9Sa8nrUY9cDBpdU+sXLJwz8eX89OrwSc1197gLGWO3u8vnl2/97Oh06aQhkivdoa4j79nbGdDI9p6sq4GPT1q1GSil8nlhP75Erd1jgHvd9CyZuPywjFrezYc7Dn8m//2uTkXp5kLpqNikpA1SCiazGY/++ub2j3uqptD32lTre4csBnvJyDWWr3lYua0z/Jc1jQrl3NDNue4LSh8fk/nmUxrvVhoQzjbH3FhkhElwSQjAnIEZBPkWBGxomyCHAwxUEaIM3FEQrAsh0O+JtlCwERCiJLYbFH48MhhcjUSkU6ny83NdR7duwzcWRatzfjtYOqYUZUzHls+vvkAACAASURBVKhZsgjVleBYRhJs9l6J6wPfA75XklkA4G8PbZKFOzW4AOm/BPc70G9nwfO3P/Q3wkZy7gFkWK1m507WzjssjFWE5Ot/1U3vOsB1MJELkbt60PihM5+8mF5QIqJYFI4nxD61YjFpiBT04OR7Rni6Goh0RE9Mv68gKBS3WsW8svrouLmTJ+rURAoaPtDlyOe7HHlF1oRM3Ogu/NeuhJELSie9W/f0TvG7yyi9hcKSjqAIRBZg9f6OgYvgvsZKS1ilj12zidVulWgraCtoPa9c0+q6vJReaaLX4LEBmnfhukXQbYDLNig3Q7+tjhaXTtr2+yyf14bM9SCDijSkos+/3StILCTJeRuUAfZv06/+M+DOQrQLnAwekg1dt4QThwsef6Ju4oPZwyfUbNyI+nLAbAbDO+zO73Tb8eQUQbOAcxI8eKE/WdJmZUUHD15yOtfv7NYE/nbjRZDvvCuLUn19fXJy4srVKwYPHWIwejhHUBNpSKWZ+9q/Emsr8q2d2d3/F3XvHSVVtW0Pr6o6lTsHoMlJohhAwEAwoIhIlpwziAEDeg0YEcNVUTGAAoIJQYLk3DnnnDOdQ1VXPnl+f5zqpvX57nvve7/G+9Y4Y9BVpHP23mfutdeaa666OU+t7zF0MKnIz2B6dt2mZ9dt0hOFGDUmopfWrpfralpSr72xZFju8UdQ+KCY7WdLJE86w2XcUnn+/r3PDk398d2W2Kv25BQ2PdsZHeWIjJAyslFZevbg+6MH0YmDY4tj76tLuN2aODHp+3um9KVDOzeL5fl8WoIt6polMa4pNbUmLa+5ID/8yKdbZumk/Bn2KH9kmZFIyO7jyJ1QmLh4/qq+qUL9BZa/4HSFu13ZwOPPPKsKCCYVQ6Reu3oNIAkSr4A7y7r/7drs8W7EXWNP/oL0eDRdh7MNEsvJrAcS623OI7CsG506PThF2e3h4iJimmoaALh4yQ1wQExU7NolK3uFho0adhsR4+cfzCgOmUZPQcFMWM/+997zzsED5/Ozomsr0tqaSmT2UmHOkZjIx9esDB40kDQMqZmtz7547vDZW3r0U6nIRHQb6Yuf+zZ32Iu5mhW23lszQ5fFP/SK5cAVlJa9uXnKw7fRhf1DGuPuRMmUvAtjEw488s3su6IfWuW85WUYn2ujxRjyguveN2OMc6uYtZL/cx7jyvLQxXEPb/Ocz+XqxJRK2zU3zov43Yko4CqPKwJOt6sYHYeiMiKfg3QK4u+AUqh8GjgN+QzEE3CegPMc2POiM8ZlHzB5MmkZRWu+qKjI4/EIgtD14N4pNtI5QPKHmEnHxbKIjft1wr2Xbh91cvgQYe8eWFplt9Oh1NxILEQHRKfAu3lWuFHA3g7u4n8F7opwhSBDljuq3m9EJRytNtHbAd17mFXaP3lkT2R4xOzpc/wMIVpNIKn8yBBiHHLbT0kZ0ZbWYiDe2hg67nZ1r1AF4g1Ek+8aXRKXwOWWtEQlo7Dy5UXLjUR+ZkZD9PSaFc0Z6Sgsdcal7Fuy6RGiV9VDqjd8hF+jkZQvZ2aXR1xGfgGORtU9/GwRMwWhay3qBQ26JQ0hm3D7+63qjTw9KdEq6DY1G5ZYw9bW+i+u9Fng7P9UW4/NtuAnxcBnJFot6DdnBayuXboXx/I3TVjYWxuqIYbU9Mb779hs1r/Pc5dE8Bx4lwLLbhvSEmtWrLwaFFo46NaceyfzPx8E29TM19dKVkACf4Mnw0ESlZS4JECUBBcHRZlCEScRAF6Ck5MlOFiZlyACQru0glL1ZrPalfXH87wMNLU0Avjqsy/nTJ9lJK2G1Gb/ANKqe44f/daP+zJdrSWia8LcWcQwpGZ8AkNIzaj1GoOKPnj12eaivKrEKHdh5NrJmoKTkzypw6QMkrPJk0KeVD9ULnlvleHndxbJxenOjPzmmBRnaiwq05J+3vXexumfbZ8/ZjA9fj89fi/t/of/nNto/X30yarJqCtvi41DQgzio6SEOHtsgiU+qzEmOvybVz9c6ovMCYhTI4qQQ0IkIWdY4ZWJs6dRXkNuqs0T5/KEt9lyRHn65i2MfzARo9UwK1csay8RamekdL3nLnf8coNm2/4mtnPYAAmSAA8Pi5X9+KOve/c6M2c2UpLgtEPkWUhWiFbwnCIjKAmQJEmSrALnUspc4I3AtrTaBMApyrzyXzm9q+HZJ595ct0mX9LqSa1S60mlJ6MvMXrSacmgHTPjsVe/2X04PirXYcl3WK9L/JfHj2h79SA/H9JoVWT0NfgRQ2Yfuq/vQFzNx8cR7JpDX9Dod1V33kP6fqROOHNOtJa/vGb80km0bgp98rRuyjCaO4TqvtyTP+O1FJotazfDZ4ODZjh9l9t9V8nmzW2a5W391mL150io8ORX1ZbX5V1vSWxwpTmR7kBkPZvkkmNY8ZIknoaoJMnPQbwA4RyEk+COgT8K4SikYxBPgj8LIQI4CfdxyXlWcEW7nWQ0klrNEKmIEhISlEnoYnDvcJgFwKvm2o68HTEUTgDPQ5YgASyH8gqkpdt+O35k/Yaiw7/C44TMCcqflgUIPAThhh7KjTV0Y0X9xf7xx0/yn+5Q/uvfa38feBkcZKG1seGNV7ariCHSBvcdSFqjz7CRPyYnFQCxHnu4y7rjyjkKCyKdWqvVDO/TL+bEmebMAqGs9sjur/sHBOqJDERDg4Nijvxqzcpoy8qw5GX2VdEgoiFEV17fgcx8KSu7LPyKp7zYlZCMuFJs3dvWa6nH+ITdZ36y+qGUO9fizQvl3TfV0DJRt9GtW9nUbU2s3/T0uzdUrdiJfZE4WmAb/48imgb/Z4tp3qnbt+BKZcJPFwcG9WZIzai1waEhTS3NjY2NnR/2L3IVXWiCDIddarFBcDossLTi6715w26tHHprxJDhOHkC1kbALYB1wQ1ZgCh23GEneJI63/wNwo/0H778r02CLNSVl27ZsNZsMpCKyKglnZoMTERpYXRFWZUs7vrtWI87x5LBTD4BpNVvXLm8KT/PWV7pqSwui/l1yyy/2vg5jQn9XOlkSyaUkTNDa8944NvXBz880pR15kx9eCqblV8Wc2zFtJBtK41fvO5/5usBJz8bvGQyPXYrndu94fLn29i403LSFSEpEsmxiIuq+fUw0tORnm2JzmiNiTv9wbMfLglC5hQ5Ro8oQi4hgawxvRtSZsy9mxrTr10vqIosKEuxe9Id3ORFy4m0epVGRfT+hzsaLE0cFClluASuqyWdO2bKmyZpb70Dr64zOKDZ5ZYhwNqMxlZ8+k3GoNtLRo47MvT2+i++gtMBnhW8hFdFlYKH7BX+/8Mq/Q8LQOQF5SeB4yFD5IWYiMjXXnlVpdWF9urFmEykVpNKrTWblS6buqCARxfND89Jz2mpK/RYv7t6JnD8rWRUq7QGHamNRMO7d3fkF6Oggk/MfXfG0kFEI4jpT+qtcxZWxyW5CwtRWYySlIhvtx/due7at2/IiVcRk1M97426PmsttADqZaClTpprofnWgFW1Qzdym3YjMt99KVLKyW1LTHKl5Vdey5KrhYaittyc69ddrkxbU1RzfQqkax7hotN1mWu7Itmugr8MnIZ8BNwhOH6C4wzESOAipKNOxzXgJO++4nZScKhGbTIQoyG1UqHa9doyncFd8op6KnMv23ivuygBAi/zHDgOHhY8D9YDN2/Ny4fNDomVwVvdFlnx9QSpvclDp62iC00CeIG1KWvTbml9b8c7YWG9SMWoff1Jp+8xbtxTX+6OcdlzgHNu+7c5aeMWzCF/HyI1Q+pZD039/rOvArV6E5G/SjWsR4+MCxekqkpXQV51TNT88WO7EfUievLBB8uvXLLnZDVmpFtyc9z5RUJ4GmKr8Y+fPWOfa+21rChwVvaI5a7Xv0dUI7ZewPiPGgPX5ejmXB/zXPPindhzHlcycDEJUYXYdqh4yNoM7azEQevzPj/PtwhfffY1EWk0Gh8fnzvuuEORAxXFv0v6lZdkCweLXalAyMwrfmJpdq/+pcNGFi1bgvRkCE4OggiB5ZyQBUhdLUEuQeYheRxtzadPHevbvw+pibSMf58+pNNSjx5RZeVFLF8i4aV931O3XqQ3q4geHD0m6dLVM4f2r5o57o5e9OuuYVzJVGu6L+qDq8MJZcNRtWbNoxREdGe3Pt888waqKj56Yeq9I6gg9l40P1IbFcpmjI87NGbu7VR8eg9Ki+p/P4fUTCQnitHhXEQ4qqobzp21REajoLItMano9wM7lw20REwTE4cg1YhkDZ8QIuZMTDk+cfvSXnJ6dEN8bo3Nk9bmPBSbTDo/Iq2OaOCA3rUNVRwkN0QPK7KcwELmbhq4i94iaLkD3F0A6w2rAW44WrHnu6Tb77GMvC+/5/CKxWsQFQe3E7IgAG5lr5Z5yO2BuE47+l8ay3qbTCmyKopZ2qwiUN1Q9+E/Pxo/fryaVEo9irdDnoZ0oQELn9lwKOp8GdwXqnLuXjab/MxEaj3RuEFDK5JSGvNyl89+LMSo8dOSgWj84P6tObnu/BJ3TvHJT785+ObOU7s+Q3k5SkqQmI6cGu6t7ysffKGo19LGoFXN2qUIehJj3sPSg/giGlcKEJGMtFQ5Po49fRnhmQgvwpWitstZQnFtaXpaelJcfmZuVUl9Uy3X1CpfzchJa26OqK270tp0ibVegPM07CfQdsLVeszSdEngT7nc54ETTvs1h4OCQ4mMetJqSK1QIbte8lfupArU7rl7v+wkAsfJvFtwSSKrNPP0OK0QBYi8ou0uQGDBiQqoywJESek1gZvhbEoAz/N2l70V4CFJpYUFT295xs83iLRGYvTk409G84i5c89WV5YAl5ob0gX3+g/fU/XvRUY9adQ6tcqPyJ9oSFBgdvi15tKihtyc0oioTZMfHkp0F9F8VVjN3hO4bmlMz7v0y9GXFq1aNmBMxou7caoUOy/i5aN47QTePI6vwvFbKr6NxxN7MG8/nvwNH17F8VyczsSVHFxMRlwukgrxW2zbJ8eub/+p+afo1iZXgdX6yjtvq1QqrVZLRHPnzq2trQXgdru7fOT+2gTACTh5WYJHQmJeytQnsoffkTziVhzcD0sDZNYDSYTEehyQhT81/O0Ck5qaaxX4sNlb9uz5euz4u0ilJjVDGq06MGTi3PnfX7ya0tRaAew4enzl9jc1fiZS0e2jbtOrKdSH/IiGBtPZvXfUJ0yypIxB+aNV4ZO2LaT+OgokGhXct/RMTO7RA+9s6FMU+WBdfFhjNKHEX8wIsKXdmXzk7hdn9fCkXkVlq+NiqvNKlPNaJFJyWq9GIy8blaVtSamoq7dnJf9jwZiVd1Nz5Awh5Z7WqwNROvfMp73G96bss+/I+elFEcmVdndcs+XbazGk82G0pgC9KcDfLEPgILW6HTLACxIHsEpFd1dap1OUF9xv9OKQ0Op2yeDhqIelpmrzpsTht1WPnhjZ/1bs/xEtrfC4ZUh2UbKLSjBHKUz5b4G7w+FQREcEQXC73UorIhngJFFxAa9fv/7bkaMvbn1ucP8BKiKj0Uhq0gX5kY5Mt/ROs1yvAwrFtncPfKPvHkJqtYZowugxP3/zjR+RL5E/0TA//4vf7mtMSsf1xtKo+HtuGdrLaAxT0dtrVvGZ2faIWCE6BbnXxaNR1187wD7/M7adw9aLWH8M207h+zRElyMuG+cuIz4D8ZU4V4Tf86re3p//0TdyVCKyCpFSjPAinMhpePc37lAS4luEQndDcWN5RU3e9etpTbUJ9oZYtiVWdMTIbDjnueZhr3m4ZAmpLg/TfwCp9VqdSaXSZGRkAOB5vuvB/Y8x9xvHbB7wQGJFCTILgfPOIgsIgsTKEESZ48E125sFCAoJXVY2BOWdV5oroqupXcouxIqck3PbvDV+Eq6XV98/eQqptGQwk9ZIBvO9y1bsjYjMEvgE1pUH7EtLmLRxJfUKIYZ0RAFEh7/87HpWWkt5SXFs/DNTZo4kWkDd9g+cef6WZSlTX8GJLM+1/CkhI0aQdib5Hgyemj1iY1qf5Tm3Pcmt+hqHshHrwJ74yodezfKd3zx8K7v2W/ySisQqRGQiKgsRabiaiKRcXElGfD5KWyxVTYnN9eeuFxm6hxCR0t63I43+95kEyQOZBy+jtq3y0337h465PPL20iWLkJcBdyvAK0FVkfUojJcunV8ZkiB7RLAe3uFwWiRJiI2Jevyx6Wo1QyrGr0dPpXPmrl+PFbi5OuBCUfGiF56hQF8yGEhNfmamuw89eKdu2l007z766rWen7wQMu02GmCgEKIHhg8tuJIg5l///aNtTz5GcK1j03wt4YRsQjY5MrrXxk1YNYEaIw6z0RnctXwxLgVlRVxyZNoPu058sO7QG4sSj3zMlSW25SaVR51ceLfP9GF08OVe8d+Onz6QVt5D3746DY1pLclJpWm5ha1teZL0zeVw8g0mlU5H1C00UIYgtIN7R5f5mwTuMgBBBi8q4N5uAnjIDtiqEXU+b+pDGSNvTbhtTOa8xUjPUnozcICVF11eGO8AdwG40ePlL43n+c4+uyRJgiDwotBstXgl4wGB4yWOr6msKszNmzhxYlif3qQh8tGTQdV99PC17/6jFlI+Z//i1G8U6E96HZE6wOTTyz/Yl+ievre8vWqjIz2/NTHTkpH38up1BiKjUuA263FLbDyKy+ojY9rSslDTgsw6XKrGBTtevNI8Znvx7c+ljHu6dP0/cbUIZ1KRUofjKZfmbTk5dearvQOeGsC8dk+/om+/QnY9Po3Ayv1x3RfED1rjeu2s8FMGG1XYmppXl1NQUZCXW5STWVKQWVmRUVOb1mSJa7ZEtrYVA+fKSnWDByrFDaSipKQkZRBuAlvmxvt5Y+uVoKiJQFZ8Od4JJzgbWLvkskPmRUgumWMhuWROgMgJ7k6Sz50gvsvLqSVe8BayQvS429rg9igHkeqy64sWLieVgdRGJrgHac1k9N38wT/TeSna5S4ETjWWD5//KJlI56dhiO4cNsBSVRJ35tTjw++4kzQLKfhU93lFvdY3B27K0SwuvvetyPtfm0Y+z9OIaz5P5Krm2n3WOcyrC2l2of9SzN6NrWfw4IcFmtl2Zkm19om4YStt7x1GRDYfl4bkTCRl8JeikJiHa5mIzXXnlZdUlMc46i+2VJBWzTDeNHpzczOA1tbWLh2yf2UyHFaL9wRnl8WLcanPvfrThInnli2AtRaCTZDY9pIlGVKXb96KkJnVbRHBy94mERJrd/728xE/oz+RljEH+vUaQH6Be06di6muKQPSBffGzz/pe+99ZPQhYrr5mE8d+hKe8g+3L/x852KzhnxV1E1HgUT7tr+H6zZrZmHUjx++soxsafd4EjSo0iCVpAxyZAZZMu5fOYHcaSfbrsQguQSlJekHP3xr0eAP1vV4eQF9/07fdzeHbJkXmn1ln1CT7ypJv/zd+68tHPvFxil7nprlTDrPZqTURMVVJWeWlVQm19VncOy4xUtJZybS6kj9zhvbFd18VhYVcHdKvBvCTcisyN7MuSCC9xYkQ3J53DIESE44alGdU7BxWdatw9IHD456aApO/g5rKyytoih6AGdH8LbdtfKCu/yvwF2xzviOP0SFZQCs2+PFIEl2WNv27dtn9vcjhkhLpCPTgLB/fP1pmqu1BMKb339L3UMoIIDUWhVpxwy5fc/b/0SNFcX1KGt4evb8IFIF+5k0RCvnzGzMSHempnkyMi8f/H7z/CeOfLGHTyjG6Qq8erWp33P5NLdEvzSKHi0YsRl7c/B9OT6NOPP46kUq+mQyfb9CfeBJ5p9L9atG6LJeei9r7EuVoc9ajOtqfZbn3boRv6bhYrozIqEpKq4hPsGeks5nFCKjXMyqbsipziqsvlxZlQZxy76vyc9AGrWGyKg3xMXFuVwujuNuCrj/qdgd7bPWTnRrlRysbAfvgNsBlxssD1mwue3tETq0++mKL8DKHSGargd3SeZubCeSBI6Hi4OThYja8tqvvtg7YMBwUunV5iDSGCmg+7OffHU0pygNYoLojLTX3bNuHplIHaQlhoL9DHMnTR5OzEwKOD9wWRRN54Ofs9Mq9NmRx6z6kSZc8VlcMnBrHj2B0BedtAjmp93atZU0rylgnb37Fot2hYsWw7TJrlsS22+htOs00iqQUcinZogxyYjOxq8ROBiJE8muyEzO4YqoKR27agH5mhRkHzBgQFlZmdVq/dMLcLNNBiQIDpmvaUObB61WxEejIBXuJsDNi5y3L8+NxFyX3ovEQeDAi+A5wQ1RgCBAAFzcL/t/0Kn0KrVeYwogRm/o1e/r309draw8VlleAlyqqL53zkJjUBiRVkM0uH+fy1dPPf/SJv9ARqMiA9GG2fM8+VWWtHzY7Du3LX56ns6SMoNL6oMsMzJVyA+yZd+af3HS6kmEoitCcrzl6rWGy8enD6SX55EzZ64zb0JNwsjq+EnrptNjY8iaF1saHYPaJktyspSbbY+NR3qumFrcllpcV1SZXVqe3NKc7LRTQCBpjUaDn47UWWnposgr0MYLkgxYPM6ujrm3jyo6BJ3as2oSK3Ec74RkR10JYi6dGz0if1C/jCGD6t55C9ZWuJ2spZUDFD6MN3h7I3r73wJ3WZZlWZYkieM4lmUVTpQS21VWE8/zkAFe5J1uBYxycnIm3D9ZbTYE9e1JWlKHBQ965P5fMpIqgKPJSb/Gxo155DGVTxCRcfKYyYc/P1B0JWHbwtXBRGYig4ZCA0wn93/nLChCc+u53V+OHdTPRBRI9M6Updw/TpQOeraM5sPnWQQ+W6NaYu33NOYfstz1/smQGVsZ9QtDKfPLnsgaj7KJzrQpP2wb/N7tfU8HPtwS+rxAm9HjpQzfx/F9LCIypNgUITYJCRmIzcWFDByI4r84x1/Oay2sj6+rjZWct21YTD4MqUhPtGHNWkHwEl7/BnD3HtzcsgLuDg/rBgs44WhFaRkaHKhohJuFwPEQOEgyL0AARAmSAPDt7oDgJdh0MbjLECSZ9bjtEueGJEGUwElwsqLNoyy534+fDQ4JY/R+pNKTykyqgNBbRp9OyT6cklQBlAHTX99Mw0LITL2H9vMnuo3Ux0csKxm0xe2/xUErPbqnm2md6PuCVbPRbt5iNWxo0a51mDY00VKnfq3g9yQCn4Xf04JmnUxrwGyGep1TtzQqdI7j9Z9wMp6/moKEHMTk4kS6ddb2jG6zroU9fn7uiyhurm1q7Td2NGnURBQYGLh3796Op3I6nV06av/CxI7YqQTwPFgn+FYIrRBsUJiP0o13uasT5ornzoFnJU9La4OiCC3aXErzkIunLirkKGNgCDF6YvTdx4xPcosnq5oyWRQL2PXLse7DRxGjJ0ZLjFYTGEhqhki9ecWaiuQMV36pu7Ti4N7P+/VSBxG9v6mHLWlWc9SotuSRbZkTSyLmrJlCkfu3oSXfnngaZXEXdj/35vJulqQplqQeaOjTkkTO3D7FV0a9t6lH6slP3EV5rrzKhsgkPi0XmfnOK1Guq3HO1NyywtL0mupCSBeqyqhPb/IPVDz3ipJSu93uZDkREGVJbmf83oSwjAiJhcAq2dR20q0IiBILwQl7E7fni2u3j8zuHZY7djSSYsE6IfKCJHoARW1CvoEUwg1w/5dhmY6E6p9uRtle3DwnAzabraPw0dLQBBkuh/P48eNLVixXGnKpAnzJoO894b7IyoqUVksVcCIt884Zc8gYQGozkXHtwtVmUvcxBfgSmYh2v/2mp6C0JSEdNfU7n3nGTDQwIGA4mS+vfjvtzq15zCIHrYF5G1QbW2hhE7PCErC+yW/9eRr1wx0+Fd/dgbShKO0u55iF7L6O9Ac/nkIfkKoybEkNLWL1z5T2WYsDCdyFGFdKGjLyEZ6Jz89i6Uc1I9dd6TGj/o1fpPzmPJs9EWyv+Y+Qr1qn1fgTfbxzJwBZlt1ud1eDu9ROQvdiekc+XXTz4CGwcHs4GQJ4h3z5UtbT27LWb4tY+zwyc+FxSRAFAJwEBw/eS66SO6J4/22+2//m/gWJlbxde5XtROpQY+EcHmW1padlv/HmDiKtWu0T4NOLyI8xdZu7fnNcQ/XVlsocCEdrs3wm30FGtZ6Yx0y37Amdlttjnej3FAxPO5jNrbQWIW+4aQXPbGzRrq7vtrk0eDVm7LeGbq6j+SytAq0FrQVtEGmFSEvs/qtTh67FlxGIvo7IUhyOxdu/WO9/uSJoXpVhVm7PxRcfe67pfGr42WukM5BKrXjuhw4d8gYieb6rR+1fmMJYczhZAE5biyzYAQcrWiRw3hdYqTzwcqu6mt0h8eAcrE2GIMmcyHpEtxsieJsTEmRWzEzJWLtmI6m1pNKSRkeM2TR07IWypkw34lpsmSy7PzZmzc4dZDaR3kw+waQyr1m9ubqgwllV25CRfWLfHpOJVGryJeqlpg2P0Hev9iqLXrh9vfb+YdSDaMm4IZ9vXo6apJbkn1Y/0j311BJX1mguU81lkiuVpAKDNXXEyU9u3b7sdk9+WkNcqic1zxaRKEQnIiYOyWmNUdFZebnZdmuSs3X9px+Qr5kYrUnvt2bRKltLGwCPICodDDtgruvBXRIgeSB464YlL+NZABwuO3gnivNOzJ4Zfu/dxePG4o3X0dbiaG5geY/itruUGpSOxkw3wF3wtlb/rx6A5/kO11WUJY8kODiPR+BlZQNQQIMXIYG1OyHDbXcA2Pr8c0aziTRq0hnJP0jdq9+MLU8nNlsrgeN5BV+cu0S+wWTwJa1JrzPrSH3nwFv27NzpLipzJeeixvLs3AVBRDoiX6Kt98/EoZgLvRZZ+j8vGJ920RLQaqg28Oq1buNaR8CacP2Q848HIOkBMcWHTydPHCHXYE0eYD350ItECYEPoN/bJbQyudty/JKFqGykF+BKJnYeZSc+X+s/67p+Rm7vJccnbWqLLy2w2tLB9ZvzMAVoVUQmoh1vvdnBIYVhmwAAIABJREFUhet6cJcUzsMNcFeQ8oYMgASIHJy2s7PmXb3r/t/7jvlp+H3S1Ui4bDIEFhA48cYU36g0vCnYDknupDbTrs7RnujrRLZtbG37au++yZOm6MioJ6OJCSCV/s6HH3n7pwPp8ESLlkix7R8/H3h49hM9SL+Khl4KW9zSfYtHt87FrLXTcmg2Ivj5GtOKJP8F1x97t2XxZ5cDZqUxsxG6FZqNLC2AYSv8X2ymlQ7dmjK/FdmT/iF9cA45Mj69WjD2mZyAuQ3MPNa8vDV4ZWzvxYfnbXMWNE4eP0VvClSpGSKaOnWqx+NRHonjuC4ftv/c2tkUkuC0KHICHFgX3OINGZkbTTy6nrDZwcX+4/zKN+bX7fS88MI2pXWX3hRIFEDmsAdXbQpvakwHrnCWS/bGjV9/Rj4+pDES6R+d+HB5Rq6nsfHEj9/7G8jsSyoVdTfqLhz6+vKPOxZMDp3/cJA/UXc1hRD1IWqMiURdSmP6j08tHXr24AO21EGeZJKzCYVkTyRP+rAzHw/dsXIklx3jSkkT0zPl5FQhKgLxUchI9mSn5leXZ7GOFKfltnmPk0FLGq2KtDvf3KmszE49cqWbCO6CUmJ6gzohtZMgZQFlJZk73/t+7NhLE+7G99/BbRPbe+p669HEzkIinSaoY17+BzeDP7STRCfgUJCHFzu+SU5MmjjpflJpSWMkgz/5BT22+ZmYxpY8IMHl+jI6uu8jj5DRSAZDaFjvHa+90VpU4sotQWnLW0+s7UYqA5FBRWF6ff3VeKQ3x07ZljlwY63P+gaaD+YpGLfytEz021AWMP9Y4ID9UwnlM9zxhAxCASGRnEm9ED3n8zCKDnuwMeSZ2tBt1/quwA+piCjFkfjWFR9ld5tdS1M9xvmNQYti+y2Oe/aL2tSKGo9woaSg+123k0Ft9NPfftvwzpHMrmbLSBCVlpk3wF2pNgTawV0AeA5t1vipszNH3pdz6/1Fc1ejuBS8wwW3U/HXO01Rx+zcnNKbGxLk7dFD5ZIEL/LwotCxGmtq62dPm92/Wz8NaYm0ZPQj/4Alr75SDFxzt6ZCuFxVvmzlpod8hq+hQSeM0+t7bHL7rOe1azz6Vbk0I33wGhzMQFz9z/etPOD3QNWQJ0tpKmglAl9upies2g1yz1dspg0VAWu+o0nf+j+KjT/YH9pZZJwvdn/So13Wal6eGLwoatorfHp9XnZZQEBvIiOjMRDRr7/+inan5u8Fd8iAKMHjhqMV7lYIdhk821Gt1PnofRN2b1lJ5widaJfei2c5yJBFCTKqK6u+33/giVnzNMSEBPYklZH0xsdeePb3xsocIBu42Fz3xEsvU0CIb0B3hrRzHnls6bw5WiINkYZo+MDehz7/MubkKWdVWVtF3mMPjDYR+RF1J/1Xz23H9dqiq8eiT3wyoi8lXVyBkgn2OEKRGnlqMac7nz1x34u9f359Nioz2dQUV0yslJCAlESkxEuJsTWJsQUt9Sku28GE6MA7RpBepzX5aki7Y/t7HdDaPoTSTdksO4N7e1iEByQ4AIssyQA4Fq0tSIjDsV+QngjBzbU7fN50i9Ap0t514C5KEseDEyDDW5cuIykpZcxd95BKr/IJIsZMep/5L758vrwy0e1O4NgyYM3HH5FJTzqdn3/gjEkPVcSm5R27GkYaP6LuZnM3s/HNLU+h3tpyIgaJzT/0mRvjuxCDXmujxR5aCM36etOSorueiluw7OC6vpbkB1EygEsgTzghOxi1M88+12MLUVq/udU+62qCnmYXfIELtTheYl26KzNobkvAIoRttpsWFPdaUbroI6Q2si6U21yv7P6CdDrSEDE07Pah8t8C7srMyQCr7Opod9MEgPOgpSX3/sfLbxmbO+xu/qW30doAydYs2SxeTs0NMqX3akfcm+C8/+UlSYIiQeNgnQ7W2dH02c0Ljzw2nVRMYGgPIi2RfvQ9D3x55EQ+5Iu2psuiPRv4/UrUQ/3HzaX+V4asavRb0Uhzs5mZ1tkf4EwucmqPv/juOKL3NSMLBiyr1z3hUi1mtavlgGcw7P0imsfqN/CBT4XTwz/TmIY+TzX5r71Os4XAJxtDNkR1W5K+9nNHXAULvPjZbrVPNyIjERMSEqI8idvtFkWx49D6N5iC7E43GurR3IDmRlhawAusm+t8ErpRCCN2ccJcRju9tZ1Z2365XA5A4nm2vSZWSk9MnnL/ZBURqYmMOgr0Uw8fsn73ZwmsqwgokLD6jXcGj59IjIFUDBGFBgboiG7r3yfpwhmuqgwtTfFnzj045u4Qo6+BqLdet2XmbFTW27MKW/PyhnY3mVQ07T6qj53CZ4xkM/rVRoTUx9wee/COd1b2yz3+mTslti06zh4ezcUlcQnJlsiYxui46tzcrOamMuDV/XvJwBBDROpbh47inALkP3k/NymLrggesH8QaoYI2IEWwA2IggecG24bXC3grJCFPyC72IkTJwCS9Cen6n94M53PLp2+bd+2lcvjcHoc3pbLFeXXb7tzHKm1ZPAhcwDpjNoBg5/5fHeKy5nKe05VFq/55/u+I4aRVqvTm/uG9O6uDRzZfaAi+v/ptn848gttuYUoq/928+vTqPu3/o8U999cSU9IvhuamCU5PVdELXqr7szp3S8//O5Wo6vgPrSOF3J6eVJvLzv9+A8L7/jONLKu/9N2zWoEPYWVB/Hkzw0911n8V7Xpl1h1C6tpZrpxZu0T/8S16oacuoo2T6HTM/fJp/SBQYxBT1pasGaRePPBXe6YPBksJI8SS5U6NmoPmpvKJ0yrHTj6WuhAaceHaGsAbBZ4mpXsuXxjnsS/G9zlP14iFBUa3sm7rayDBUobauYuW6rS6zXEBBkCdaTXm4I37Xj/TF1VNHAZrmiX5Wx88t63dr88aGrC8HUpvZYWPvoajqfVn4ncPGtuENFQopmk/py5rfKup7J7LC7utwGbzmHRUWeP5620RFSvdftuatStbNGtajOts/qszzMtFZcesH9wkc1sckt4bf8B6tuXNGaNxpeIWbx4sfIkStLp7ytPBSQJHOtJSCh79133xx+XvvGm6/czcHLgOkDcKwAnQ4IoQbi54N4J3xVYlySB410cqzBxpaLC3F1ffBjUPYDUSj2gnkLD5j734pcXrpQBeRLiGpqGT51GOj1ptGafAIbom/fftxTlwloffvjQsmkzuusD9cSYiF5esTj5+OHmtIzymOTPt39gIAo0UqCKxoXQZ5uo/PLkxqS5+97s9eTjzC/vrUFFjjMlSUrNQFoG0jP5tMymhJSa9KzrNXUJdQ3xbdYxsx8nrdro66Mhmvrgo04bq7wgnWT6/xBI7NIR7XCWO45iAmAHbEq+VBLBK2EbO+BWYjLeFdnhpivIrhQ6/C/AHf95CFcQBEmSlMbLkiC6HE7eqyuFgpLSl19/M7RPP9JoyexDRjMZTDt++jGyviZdcGfJXKbHuW33bkPPvqQ2mny7aUhvIGb/B5/YcgvR2NyQm/PJ9u2+RCPIdzIxe/0fyhywJqvbktS+S1+hgUOJ7uzdfXA36utH29fQ5X09K2PuO/JB6LIxdHLZE8UPbK0L3SSoV7TRTHfYpkb/5RaaBWaV07Cs2meBfcxLeO4wDmcis6nqujXP6TmVk6vu3YfUWlKRf1hg0fXim+i5Q4LEKyXFHDqDu9Aee1Vm1IOWpqr7Hq4beFvEkJE4eAAtlYDDBsGiZNfapQtuZPxliPLNUUT5j26795woSmw7C967HkUIDkhOwANcuHZlUJ8BRtKYidERQ1rdug92fJOXeMxZFwlPHpBS03hwz+GJ5sEjSftEzzt2bXhx7C1DGCIDUQjRMKJPH1ts+fECjsXjWFbT1kO/macXBayS/TZDsx7GzTBvatavqO+5OTFsxYfMfQ9Qj7hfr+ZU10fX1dwxdw75B5LKaDQEBAeHRkRE2O12tLOA/86EqijA7Szb9+0Pw4ZeGnHrL8NutXzxDVocij6lCCgjKXaA+03w3GXpP1wdURov0vCix8M7ZAgcWBb8rr2fjRt3l0mnNzImIj2pzQFDR31x8UqMw3G1zZIicj+nplBAEGmM/n7Bvhr1tHvHXP7lu9UzpvgSmYkCVeovtr+KupKm1CiurPTjl98wk9lf62sg8if66sV56yYHbXk8dOJgCiGaNNwv8vBBXK+zxCe442PFhBghOc6ekdKYn1lVVVTQVFMMfHjqFPn5kIY0RP46/cmjv0P2pqXbcVPyUsu6nF32x1hQO6YKgAewSYKgLD+BBwS76LBJjhtKf2gHBLEd1v98nPp/cG9/ukRZ+tPrIEiisjkdOPyT0d+X1Gq/kBBSM6TV9r9n3A+xMaVAeEN9Ous5FBuvHTiETIGkNgYZAs8c+NlVWFqXnv7Rm68xKjJoyY9oZtjIsl1HcK0cP8S+MfLh4UShRL5EL69Znnjs4D83PzKxNz23KPShoRTx5fPsTz8VT96YRPei+xaJFjhptaR/Cj5bHKr5OaaZTQ9vx74kJLcg4Xp1fF5RXUuOx/Px6TMUGKz1C1YkFWpqK29izL2d0O5Np7SDO9sO7l7Ok+RBa0P1fQ/WDrq1dPYcpCfAUSvD4QScyslMhAiwSk2r4vX/+dTZpY/w1+AOCJLoEQW3yDlFzgmJBQS7KLgBN2QZKMjKeXr12mBG768zkkZNerXhjmE7r5yKBx8NNsLjLAN2/3JswOCRDGkDzf5ERGoy6mjsyIEH3nmzOTUZdQ3uovKjOz6fbr5lJfU/ETK7zH+JVbukgqaXa5/IDF12LmzBUzTkDtL3Nfa8lJaezNm+iL1CBj1ptKTSEjFr164HYLValYcRRfHvjLmLPJyW6t2fnhk0MP+O0ekTJiMyDg4W7XwIQJETEdrrGLpafgAdUZd2KpTU3nZXEcPgZfAieAE8B94Jj3JztlbLS1ueDTX4m9V6lVpPjJ4CA0IenJwMMYZ3XWioPZKROXHxcvILJK0qwEdjIjITmYm6G7QfbHvOUZzHF2U3JcWmnTvnSxoNaQ0avYlo5/NbLBmpfFG2rTh50dSxCt9uoH/o+e9+cKSkOmMikJqAnPS6hLi8lKS82pIcZ2tUc9OoeU+QVtuzdy8d0f3jxsseWRA6pDQ7wF24CS9Mx/Ha+8EbSvW2unR5nN4NWxAhS26wLnDCja4Mwo15v7Gzdj4u/2/vvfPpv+PiZUlp58CLgiCJgFRbX+PgXByEX47/4utvUhGpiHR6IzHM0MmTf05KSueFTCDOzR9ITqN+g0nvR6TvZgx4+5mtbz//rI5IQ+SnV00ZPfqH7e9JGcWobcv89feRQaG9TTpfoglDB57+5gBaPFVRscsmj39n66L0y99LxQkoK2/ZuCMhaKqj14YW9dIGWlev21Che8Jyx1Pihi+x5wou5yEi1xKdVVNQWeH0RNTXjVm8hPRmUuk1xAQG+OXn5XR+3psB7iIEpTZBmSmuE7i3LwUP2uoqJ95fOWRk2fJlaKoC1yLDwQIe0btIZa/yuOL1S/iTj9B15l1TfwZ3SfQAvFe1TlbyCCwkATKaW2wyJ0FQkII7/MshUisK20RqtSowcPz8hcdLShKBcx5XJvDq3n2Mb4iKtEoHiRFD+uTGhTckxaO62paX+8Onu4b37ONH6gFkmkV9YsZsKrl9S96oJxPuevKt4IkzqO8g0vqR9o2Pd+XxjlLgjSPfE8MQMRqjUWM0JiYndX4apUr7b6tjElg4W1q//Dhu2KCKkSMKJ0xGSRncbtZLcJYgsRDdN9hv6HJwvxGSltvPCoIAQYDHBYkHeF5yO2WHB6wLrAcSz4NzAAJaaluWL1yo06pUOiIdkUFN/Xp+HXElwWWPdTvygBRIaz/7p6ZPEOmJSK0j9aDu3T9/57XGnMSmtIS2pPSWxOylj8zSEZGKVCoa2iOwIOKKu6jcWVS+++3tIUZtsL+fhuiuobflX4tCfW3z+d+dFy+goNCSWZiTWZDZ1JzicqZ4+LD7JpJGyxD5EH39/kcQ4XSKfwHuXR/H/Atwb+9dLHMO0dIMDw83DycLXoAsSRA7sRX4Tj2NvZ2NO3z2//8Eik57Qsc/IgB21m11OQQv81YSAIUuabdZlSO4C24BfG5B5qvbnjdrVD4anV5nJkZPwaGTntxyrKY2D4hwcxcraqhbb8YcqNFoVURqNWlVZCZ6dNhwlFQ3XYtFsyPyt6MjBvT082MYop4q7enPv21Kym5Oyzu7/3B//1Ad0cgB3Vc9NsEZE47zyfZt3xdMejNj6PMFI1/IuPOp+g27cPAK4guRmI+4TFdMakNSVkVxeQ0Q1VTXfex48gkMMoWG+YRufeppbxfSdutacFc2bc4rCeedKdGr5wl00CJlB6x1xZMfLhg++trjM9HSBNYGmZXldu2gdl1vj3djuDHfXW5/Ae4SIHjcdggsJF7m3BBYb1831i24RdbBQYTk9ECSAN7B2r7Zv5tUpCEKNvnqGCNpjAMmPfj8Tz+Gi1y4yKVA+vL3s1MXLCWNltRqjVb9xKzpv37x5ZFdn7391JZuBr2GyGwyGIg2TXocMdfxWzZOFzXsPn23sY8fac1a/57DRp7Ly84SXR9eOE5hIaRiNKRWaXVzFs6XgaqqKgAul8sbZFSqOf4WE1g4m2zffJo5cmj5sFuSJt2H2ho43e4OcJdZyKxyGBch/EmZpCus/d2XgHbPXWnpp0jXSbwMQQDvAWeRHS5ZkDwdEWEkx8fNmT1do2vvsKVXk5/p7mWLzlWXJfCuFEiRbGsK13LrjCmkMxEZVURb1692XS9yFuZ+89KbIcSYiTGp1N2C9EYVXTq415GT25pb/PErb/oR+ekYhoghdVp4TFtBsScj7av1qz9cvDj98LHGous1Fk82K1yoqZ+4dgPpzWQwaYiG9e4de/GyrcUut1cL/CEsc1OOujewVPae1GUIgBuOFi41QTp/ufWXEw3nLqOuAYIgS1ynXVzogHWlULED3P9X7Li/AvcOfFf+Y1YUeFniZUkGZEkABI/oFiDY3FYZPOto2/nG6+NuHaUhNam1pDeTyaf3o9PePnM2wmaPs9gzbI43vt5DOob8dKQlvYG6mxhraqaUXYTiythffukT5KNRkUpNvYN9npmxKP/4NTQ7mrIKFk2doydtsDHQQLTpienunAykFyGqFOercakJx4vwexaupSIpQ0hK9SSlsMlp9bGJpWmZVU2NSS0NZ0oL9f0HB/UaqCe9iZivPvtSebs7rGvBvT2W0t4LQu4Mj6IsiywEEW4IVjTWlzy2MGrYhFPz16DRDhev6MLyLg68lyfTPjF/mOy/yf5DrKazkNkfkjjevOuePV9r1Eo/L7VKayANQ1rt7K1Pn2mpywaiWFes3f7Vlat9JkwmnwBijGqtSUOMjshPq9MR6YlWzZlpycz2XE5GRl3srh/7kp+GtMQYe44ZfzQ1LanFkuNy3zN/AWmNPv7dVKQ1GXyLC0v+thH6SxNZ2Oqd+3dnDrslOiwE3+9GUw04b3qcg8SB59p7bCiBmq4Pu3WyGxP3h2hvR2DBy+HpYGGLsDY2vvHqKyaTQaVlyKQjrZoM6klLF0ReL60EIu31l9nms2112w//HDbmLtJoA/wCn9+0+dM33vQn8ie1D5GZaFiw3/lvvkB5mTUuoa24dHCPHgYifxWZidbNntOSnecqKKqKiLy7R69eap2PxvDgjDlxNfWXW1q/T0sjnZ7x8SNSq4iWLlwAGW6nB39ag/jTh64cQElSAFKGN0UmAJCdsNf8PuvR8JFjjvcbeXXjU6ipha1FFNx/SUXr3D7zT5Pzv7/Bf3G12w26RMctWZqaZ8+cRaQ2+QcRwxCjVQUGbnlvR1RzYwakyNam3VfPT1q9lMwMMaQimjF58tEvvy6Iib4lyC/MoPIl6qmhy/u+RUVz2YVYW0HlunmLDUQmoiBShRDVxiWy+QUNSeknP/1q1b1Tq09HI6UECbnIybdevYSsLEdULJedV5aUXFpdWcI68sE/uGUj6Y0631Ad6e8aemdVcfWfHqOrPfcb7ZJE/LH/kYcHBA9YEQ4IraiqSJ69/PfRU09ueBnVbXACTrHjFPmn0f/PMuD/5rZr166ZM2cq9aKhoaFERFrmkRefO9lSnw5EcezlVkuSmzsQl6weMIR0PuQTSCpGRaQnem7tKvf1stLoKFQ2nP/qYE9jIBFDOj316f3yoYMlQCXwxckzxJh9u/Uh0hu0PquWrr4JCbT/mYk87M32PZ+lDBiQMLA/rp2CxwYWgl3hVEgu8C4IQicI/be6/Y6Mn+T0OJst8AgQAUG6XlE5atQovdlEjIq0RHqisIBlr24tApcOnPO0xguu7+NjfAYPJo02qFuYitQGtVpPZCKaPm7M8V2feDKzpNQMLit77ZxZOiITUU+Dzp8o4fgxubKyLSfvwHsfhDB6FanJ5PP8p7viWltLAOOY0cQwip5zz549O1Q//z5JZ6UiXWAV+jMLcAon0oHWsrhHJpYOGpkxYGTFm2/DboXghtzVev3/z0ySpKampuXLlzMMYzQaw8LCiMgQFOg7cvjHl87nA2ngwlvrZ7/ygmFgPzKbidFoiEL8zcEGxpdoRKDP5W92o7zCkZTjyq1YNnWmgchAFKrWhRKd+fRrMbe0JTWrLCnZQGQmCtNrn54xuy48oi02ik2MFZISWyKj6pJSasrLE8sKE1pq9ydG6UYMI62RyMiQftd7nwkO+U/ebpdry8jt5JZO6VOFEC7IEueBR4ATYiucLZ4fDnP7fy3/6TTaJG8cRwDPcjLg4tg/8VX/L4I7AKvVun79ekWAV6PRkE5PBuO4FSvePX4s0e1OlaV4ns0B9iYl0ZAhZDIae/UitXpo336RJ060ZOfAyZ759mCw2hToH0IaLRn1dy6aXwDEWlqjaurumDaTtD5qYyCRdvDAofFRcRLH/3uNEc/D1ip8tTu114DUfoNw7TwcNrQBTi9VlgXvgaDM9c3RQvmfmQzW6brhz7ECBG9NvL3N9taOd8MG9iOGSK8iA6l7B097cu37Z0/GuG2ZshBra1n70Xt+o4aRniGjXq1W64ne3fo8mi1CWQVqG6oiIp+eN1dP5G9iDEQ9Dbqz+/aVx8ZZcvN++uzzbj6+Wq2WGCZk1IiTWZkZHndsm9X3zjuJYUwmExFt3LgR7QG3vxPcIYgdRUwiICrJNhuaSnNnPlx+y8iUgcMbdn8GjxUyK0h/pxLG/9SUTNXZs2fNZrNWqw0MDCSVmjTMqAfuT2yurwDieHukq/VESX7o3XeRnw8xDKmIIRoYHBB3/EhDfGxLYiKq68N//s2f1AaiQLXWj+jMl9+6s4psqTmtadlbFi4I1qoV9bHnF8xvTUpCQUF9+FVbSjKuV2cnxJXXVOfbWkrBT392CxmMat9gIuPIQbe11Fghg+NvYlgG+IObfUPpzwvVEg/OJbUJogW8FTVVaLWh3uqVhuMheTibzcZJos3jEv4I7vg/CO5tbW3KDxcuXBg+fDgRqbQ6YgykNZLJ78U9e3KBCIf1itMSI7p3xYb73TeOfA1k0BPRstmz406ePvTPT02kJWJIo6WAwLELFyTYrKluZ3hd3S1THiGdmcyBpNYRMZcvXmkf638n43m0tsjf7MkYfGvakFG4dA4WK1o7lAAlATzbCdz/7Tx3eLu4dSLTtZPxZcjA0d9P+PYIIS1RgEnTI5AMagoK+DEmOrz+erKnLQ3ugxlxvadMID+jytesInpwzLiTew4knDid9PvZl1atNRMZVGRQUS8f45EvdzenZ6OuqSolfd7UaaQi0qqpe/CKd97I5pzZgmfC2jUUGERqRqvVdu/ePTIyEoAoikqzrb/JJCVF4YLkAWQZIuACIFqRci3z/vFVg4elDh3p/u1nsFZZcLs49t9tfv8z43le2TItFsu8efMUGW2thtGQOiAk9LXPPz0QH54BMVp2ZwBHigu27d1LoSGk05KKeocEZkVcQe31hqSElQ8/2s/kbybyI7Uv0eje/aTymprYpIbEtJ2btyiNfcxEcybfVxkf58zNa0lMfmvFyuNffdVUUZZdkJPTcL1EcP+SHK8fNJi0Rt+AMIYMz258XsllesQ/vC83pVlHe3BA7HhdleCMJAGCAA8r2wEnbE1gnfAIYAEXDxEiL7h5roPe/ocy4v9r9qe60MrKyh07dqhIzRATEtiDVHpDn75Lt7/+Y3ZqKuQo2Z0HpEFc9O7r1CeMGIaIQk1+OiJidGQ0kcE4+JGHk+22ZI8zTxJXv/ceGYykN5HOaDD6Tp06zetDSey/F77zPCyWti92hw8aHjvyDoRfhd0JZ3vkzqvR6M2p/DuGZRSTZNbt+RPKS5IkA4WlJa+++9bAUcO9KuFGHTE6YvS3TZ92qjQvmrfmA/Gy7a2TP4+eMz1k4EAidbDBL0BlMJPaRGpflcZAFKSlnz7+WK6ocecUt6bnr5+7SK/WkdlEJu2UZzdEWutTWNun536nXr1Jqzf4+RHRli1bOtoPKTUNf4t1NED3QPK0J3VdkMC3tux4JbJvWMMtw8vvm4S8VIgOyCInyf+O8/tX9qdRvXz58pAhQzREvioNQ0QatW5Qv/3JcUkQ0oEESUrm+Vd/+OGBlSsp0J/UdP/dY68e+fmFpYuDiLqr9X5EfkSPjh5bFptYGB6FusbjX34TpmWUSghfop+/+LQhI6U5I/3i3gO9GFPf0G733j9p99GfEhuuZ7lsS159hbRGY0APDen7hfa/+PsVyHAIMvvHNOTN89zlTokoAKLDDQ8v85yy1bNwCaITMgtehMMDN9fxV9h2Uhf3fxncAQiC4HQ6lf1fEITm5uZL586bSB2q89UQQ2qG9Nr+D0/6POZyBsRowX6xrT6Ba/su+tp98+eSvx9p1KTTkY+ZfHzv37ihAIiztka3NO2Pigq67XYy+5JGSypm7twnmhrrIXcSwv73MUGAy1Gxe/fhISN+G3WHfPGSXniNAAAgAElEQVQ8XG54Oih7N8AdN6+O4X9hksyznNPusLfZAHg8HsVpOX3x/OBRI0hDel9fFTEBgd1Iq7111rTLlupI2fpTTW4ukA/h6/OnRk6cSGotkdbImHWk99MYHxw9+sMXn3PmF7YmZ8qF119atMakEGkN2nvXr7hqqy8Boq0NPSfeQzqtyuxDKrVer09LS5PbTRAEl8v1t4yHAu4CWA5Ch0/GQoKnpf6ZDSm9w+wjb6ue8jCsNZCd/+eO3hzHKbqqyseMjIwPP9gZbDQwiiKFjiGT/q4Vyy42NKTKSOSFIiDF5Rj1/7F3neFRVVt7zSnT00MJoSMgCqjXgnKliBVFL15REVGqFFHBAgoq6gVFLCiKiBf9FCzYAWkWem+SEHoJEDrp004/e30/1szmEEDxihKF9eTJMy0nZ3Z596rv6tgBkgIgwKXNL6RyhwwQq4Bwyz+u+PbtCVhUphbsWzFr1lUXNE4GCABcmFXl1SGPq7vzw5s3bJ47r2mVWh4Ch4zUD5fO24X4ztwfhNp1QPQFg5lu8HRod0vhgWKWSF35U8HdWalvOm3tuPM9HhyPJjojI7MsTWeWnUB2piIL2bp2PLj/pRYHL4RTFIXvPaYZ877+rs8d93hBkARZ8AfBLUG19Ea33TB7387diAtKD+YjLi870rRTBwjIEPB4L76oTf9+i0tL1qjKN5s2XtGlC6SmgdsDXr8nkJyanLJ/z25KIC0NFca7C1UeYSYaSun8HzcNezJ38GPm2uUYi6KFpknHP7XOiIM7VsrpJW70uEV6XLmAoigxVWGImmWOfWccALhBkEAGrx88cvW2Vz4yeXwO4g9myfTQvm2Ir/84q9EN10NyFXAFAAJN614wZ9InWFoaWpdXtjqv33UdM0GWQAbRA0nB56d+sQKVWYV7XpszLW7PuQRwQd++fTVNsyzLtu0z6pNBRJuhxlBDNNlRhczESDF7avCeRo1DFzTb2LIlhvbbZtlf4fQ+Kjx7mPCdMabrOkP7zbdev/lft4AAclIKuH0g+5q1v3Xo+x+tM8yvd+VvRXzl+1kNbrwWvDJIEoCQJvvOz6j+xZh3cG8hHi7JnfPTrnXr2rdpRRlxKQLc3rollpYU5+YYO7c/27e/ByS3PwNS0q7qft/sA7vz0Ly+f3/IqArgc4Gnaf1mn0/6wtDjeYl/qubO4oe5maBhcUwoQ7RsS4kzLEc1XUfUkJnIdNMwLFO3LdU2Y8zkyZQVPTN/KXDHYy27eG8BhhjTsCw8uP8AN4AkSYLXC7IAfs9517R64t2388zYSrVsjR2dfWTPpf26Q92sT/JyNyBbFQlvRXx16lTw+cHtcadlAEgiCCOGPY22aSphy1QYalZlA3e00YyhHsKyw3hkH6ohtHQz4XK34tmQR8G9EgqRgDJEwzIVRaF9zgsI4p/RdGSo6/qcWbM7XHuTBAKABG43VK8CSXKnUcOXYHQxatMjhzYhzjm8P7tVG5CD3tRsETyX1Wu48cefYlt3PnrXfXV9GR6Q3L5U8AWf+XjySj22GtVX582EejXA7wGPW5Y9nTt3tiyL/juvPT5z9EF2AmQMTIA7oonhYnXgwK116xfUb7zyyhYYOWixCHVRrrQTXUFs21YUhTHGG91YlhXVVAWtGGKra68FkFzglqQgCD7wBG8fPHgz4rxQySo0VsTCXUeOgNR0kDwAQhW37/Ox7xblbjm0dsPedbmXNGxIlRIBARpmpC3/9uuin3OsnflvPfFEEgCAB9zJ4A/+d+WyPMRZ+/ZAeiZIPgCvCPKY0W8iQ8NE1UINUbGOaYD+Z4C7M120YjGxnYivOvw2/Cdh1h31zPylwf0EwtCIRtE2i/fvHfXCC5c2ayaTB8/nA0mClOQHX35pVbj4Z6YtY7HFqH4fKlpUUrwdcVVx6YU3dwCvD1LSXIEkQvYJr4+1QxHUNTQ1REO3IjEjUqnAnfhgERVUy1AtQzOKaMYQw4nJ1dHm3EGVc35/JUX6uDe0aOz+rvfVrFFLEGUQJXBLUKPKbU8/8fbaJSvQnKkUr0R7SSTy1qwfxJoNQPRJABfXr9enS1cvHQmiDP7kZ9//v4WFh3cjvvjdN5Dih+QAqe3169Y7cyNxQrETXU8rgHuJPnRYbqMmy2vW+bnjbagURo3yeNZc5ZviUxcTMYQYQnxv0sft2l7vBsEHkgskT0qaVKN66573T1ixKA9xuaHkIH61Nf+Ku7vKVaqACwKC3PqiywZ27ZkKogfAL4AHoH56+tb5i8pzN8Ryt6gbt/6zdl0fAHiSILvegsOFC0Ol69C6ceAj4PGBN0mWgiLIs2b+yBAjmqkjRjW9wlj+CW32EJEW+jFkQCYeG1y14m5Wjun6sY9PEFOtlJv/t4ppJ0rtmfnzihWd//1v4gGX3V4QJXDLt/Tv++WGnHnlR+ar5UvUyAbdGPT62EZtrgMqhhZlqkd955UxxXv2xkvnE3XzrJL53BmijraFBtoKWlG0DYZ2NAHuFXPbK/f8/hK4czUmEWhdty73/EZNACRfchrIMvhkqJE5YvbU70OFiyxlXrRsA+KbP/zU98VRIAnU8g3cIvh9UCVj0FtjdyCu05Q10fKMyy+D1GTw+UCQMjOrvj32rUo2RLaDRcDW4nzdNkZDh4YOW3zJZd83uXDRvXejWqSiFtfmKtf9/zYxEcsQDxuGwrCspLzHXV0yfH4JAFwAMkCVVKieNvSzSbmI3xeV5iAujWrjf5hV54qLQRIBBI/gdgPUyqzmAbjsvMZrvpsdy9uG2/YWLl7Tqlb9THAlBYKQXq3Pq2NzTGu1pvx38eKU5heD5AHB7QK5V48+BwtLdMSQoZNKpKt/Iv3AMQudUwNZcXDX+OTyMs/jcNxy7HnzbwfuBHYRSw1pISLZ+HnV8vs635nk87oAQBRAdoPfD17PVfd0/mjF8pGff57Z9GKQAiAFpJQqwcxq4JIaNjjv6cceN8tCcWQ3Dep+ZVrqH127/1uFn+NxfijLRoYqT3P/n0vM/0w5zqQ4KbjH9RW7KFpmIS5duvTaa66TBBlAcvmCIHtctWpffHenzzau/xnNlWjMjZWtYfp9zw+FzCCkeCFJDlzR7MnP/m+lGspHfH32d1AjS8yuBZIHRDeANKD/I4ZmVrLBok1uMDR0tGOIMUqD0pTtr4xedd99y7t2XfXcMxgrDqNSmZ1vpygWYsRADVG3EBEtTZ0z+7t/XNoMRAC/AD4B3JJQp9bgie8vKA4tVK1FppWD7MOfl3QZNhgy08DtBpfk9yb1vqfbxgUrzR0HixfnKmu33nfVtWkA6T4/iMKtAx7OUcx1qr7ZsiGrOgSTpGAKgNSoXsNNm7aYiDG0VGTU/kiPas4h/ePBnfYrX+4E7iwO7vqxvM/WcRo6c1zjxPj+VxYLscxQ1DjrmEb4HguVLls03ycLkiSASwBBcqWkgycA3gAkZ4IYkJIykzJrgugBkACEMS+/jGoMLRNNk0UjelkpWhYy2zLMX7+DP1+YQ2MzEM14lB8xbmNU6ik9kTvmxG6ZhM/BRJt4qUiJ+Wjih9XSqogg+fwpIMrg9jS64dpB/x0/80jBJsTZ4cO7ENs83AtS5Vuff3JO8d4cNPIRh37yAVTNgORk6tMNIF9+6ZXTp86sdINFBno8/y0O7joiWgaWl+DB/bh3D+7ehUyLomUwPFP8dadRdB0ZQ02lb2IzNNdt+vnxpweBCGnZGSACSDJ4g9Wubjd5w9ZViN+VHlyDZh7qdwwbDH4vuGVw+/xy4MNXxxet3RHN3dUmu0kW+D0ggAieWjUmLVmaE9O2WezBV0Y7+gSI494cSypyuanqiIqVaC7/54M7c4K4ZaMV78mQIA47xifD0yWdW+hvCe4MUUOmxMfBNlBXtIhhxhCN3Tu3jPjP8IuaNQcQAORAKrVV8oHLLwh+ABlAuuyyK154fnhZ0WFkBhoq2gZahq3G23ajiYZWyfCdxSePsh8590icVK6yK+18ASd2kQPcmXNNcnC30UK7NFpODPWqqhqa/uUnnzWs00ACwesJioFkkGVIDt46ZNCSWPEKK7w4VpqD5jsrF/1Ysn8b4oLiA6OnfQW1s8AtE42zJPtTU6p89flUtDES1s7kaBwv8fklxmSTh8qQIWoRjIUwEsFYFNFWiEC1klmW/4NYOhpkITMsC5XGrJiGhobGex9NAAGCwSAIMogeCKRktWn3TX7+DsQZhfsXq6E1TH997uxWPbqBPwiCRwTPOy+++e+r29cNVpdABlGCGlU+WjZ/fSS6TTMGjB4NaWmeKlUFr9cF8PLIEeHSImbrmq0baJFXF7Hi9vlTwN1GlRto7KhnhufP0H4wHVFTxGM3TYI4zKyQEFnJseDXhAajJBIpi8UsxES/1rjXsrzk8MG9Bffe3dkFUtCX6gKPJAZc4HGBXK/OeU8NGbp7107KZ7dMxTZiiAYyEy2TU6Wyyla/zxAtZAxDiFGMh8st3silcgUITiR8FZ4E348+SZwBpqkztHVTU3WFIZqmWXKkEBn26d5bBglAAEECWQKv1Lpb59dmfLssXJbLrBzbWBkunbNjy5PvjpNrZ4MsgccHILlASkvJ3LJxBzKMRsxKNbeIiCxujVlo6olK47hOZqloxjAUQs2g3juWZTBbr/RT/itiGYg2moqhxxSiMj0YOqKhaaI56eP/63DTjbLo9iWlguSBYFKgWfNH33tvabg8FzEHcS3id4cKbnjk4eD5TcCfCuDzS6kAHpC9UDtr7MLvNyHbqMQWbt8Bbg/4fSAKgaTg1f9sQUzjsXAJosnQ1k2DFp1xbEj1z/C564jliCWIYQJuC9G00TaR2Uc/xuLmue6A+6NOd4fy/lcvZaooDqu+rLRYiYUo36C86AAyA5l5oGDP/B/mDXzo8aZN/vHyi2Omfjl96pfT1q/NVaIxRNMwYyZTGWqaGbZRRzRNUzcV42gBU2UbKQt1xELEUownVlQE9/gN286RqSxCp7HhsB8T4F4xFMQ5Nmxbj0UtU3dyDZq2EYlFe/d5oHbdOuASUjOrSH4/eD3gdrfq2m3G5p3TcvKeHjeh1kWXUsAcQJBB8kvemlVqbsnbSqOkGhhR/lzWzF8VO5G2jKaFcUcBY8hJv2MxNc4tZiNa+l+IOOxkwojJhyHatlJejmhbaB8uLTxSVmShjTb71y0dAoEkEASQJEhLhbTqF3X498AJ769BnB4uXojGIkv5aN0aqF4DvEkgBcDtg9q1Jq5enIv4Y/Twg6+9enXH20GWQJYkvxdcMH/e92hSYwsVmYnMtiyLVqBiHLMe/vgiJoYaYgixFDF6tG0udVA7hiBXd4ZYj1V/nFvoL01CcAJhqKuWTV1i4wvfIDU8GiqOhUpty0AbLQOLj5Q70zCIeNqyNRt1E3UWp8C2EdE2maXalRTcbdQRSxDLMQ6UVpx64Ji5rtTg/suaOzpWL/mfmc1s0zA0hraJloW2gaaFaCLbs7egcePGlF6RFAiCSwIpAO6gu1ptEH3g8mTXrCuCIIPoBmhcu96KRcvQRiVilIeUyhh8tnn+o8nQ5K42HZG6qkV1CxkaMQttZPpfiRXyhMLiDOQ2MjtWVpZIBYwf67oZJ6jYtmXrJZf+Q/C6QZDAFQB3OniTH5rw3pf78n/UQ3OiJavR/GDVSnezppCU/PDYsXmWtglxetn+3u+9AV4PSJI3LRUE8AW8zS+6wDIVRMNUwsgMU4mYqoIMVc3Q7Yrr4XSCOy/CpJKK+FOGxeWRqGHoiCFVZVTiYdm2GSe5sSxL0zTLYjZDzbKdO8TUDWpSziwbEUOhEEMsD4dCkXg1EJUC8bICVVVN0+T1/dQDFxGpIlRV1dP4Zf8wOZ7e+tgZOwZITs5/XRFvzoDw9UCVPvx1hhizMeZIkWKIlmHSRPNKnOPbATqLv8+YHOst/K0f4y9QUzcqihkxYkRycrIsywACiAQBEinsbrc34PO7AEa9+NKyJUtp15imbVnsTE/viYQfac6pdZyJxxg3FVbsX1OO+UaO76tocbSh3mcbN268594uAIIsJgMEwJ8BnkDKpZdOzlm7BXFeuHC1rY1ftXj4N1PmFR/chPYGNAd9MAGCXpAkyetziQK44Nprr920aQOiHQmXH5Ni6LgFp5x+zd00TSqQO35z0s4kkI2XaCLqus53PmOspKRk06ZNS5YsWbt2bW5ubm5ubl5e3oIFC3bv3u28VCgU4rymuq4bhsEvoqpqLBZzFunR/zpzZXtnqdi2TcWTfGqcc42IlmUZhuGE/mO4GRijz+i6zufOtm3nXP+lhTM4MsbWrVv33HPPAYAkSS6Xy+VyBYNBv9/vcrlatGgxfvx4J68AkZzgcWx056QSCge9mTNn9u/7YLKU5AYfgM+XXg1kn7tBvVe+/TrHiKw1YxvQWhYt3Y5s1s5t97/wrKtOHfAQaQEAQIcOHTZv3ownIr04mZxmcDdN84QKsm3bqqpWgFdVVRcvXvzaa68NHz58+PDhQ4cOHTly5KOPPkpLHABcLhc9qFOnTuvWrZ9++uknn3xy6NChAwcOfOmllxBRURTnv2OM8U7Q9E+dB0yFGvFz8oeKZVmWZfGTvoIQpvOnx6vkhmFwEOd6AMlfxAI7JVFVlX+daDQ6atSoQYMG+f3+5s2bv/DCC0OGDBk3blxRURH/vGma3B46J38Jca7/4kNFM6dMr5NSww0eABlcHpBl8HhadblryPi3Vxzau6606KHRL0JGBrhlSEoBUQaXAADt27dft24dXSQSiZwivp9OcCcED4fDpFNblhWNRp0Edfv27VuxYsWgQYNatGjRrFmz888/nxoSCYLg8XggIYFAAAC8Xq8gCAAQDAbp9WAw6HK5RFEEgOzs7Jdeeumqq65asWLFhg0bdu7cSf+CEIEcNbZta5rGAf2MdYU+K6UCpjuPVdLo+VNd1518Hcd//mSv/KXFeWKFQiHSQmjj5OfnFxQUMMYMw+Dbx7IspyrDGDtniVZ+cZqtiPGYxPZVGwb1eijVlwogudw+MSUFZAnc0kXXXpNcrw7IkjczE0QJBKl6zToAQvv27VeuXImIuq5zU+9U/vtpA/doNMp1img0SmuX1LENGzb897//vfPOO4PBYEpKCuG4JEmiKBJSA0BSUpIT0D0eD3/L5XJRrxn6Te8CQGpqKj8Sateu3b9//wkTJvz444/0/SORiHP/VHDUnJM/WSquckTGmKIofI5I06/Aml1cXEwPSG/gC6yCLv8XlePtFcuyysvLT7Z1bdvmCsrfxjf1Nxan2arruqqqtm7YpTHU0SgKvzXq9cua/yPgC0qyB1wCCAIIArjd4BLAJfp8AdElJQWSBw4cuGXLFnREsM6MW8YwDL45FUWZM2dOp06d2rVrl5WV5ff7vV5vvLecQwjTSSsXBMHn8wUCgapVq1apUuXbb7/95ptvGjdufO2117Zo0SItLc3v9ycnJwcCgdTUVFEUCdm5Xu/z+egkaNWq1R133GHbdnl5eUlJCelE59T2P184clFMCRGpoYSiKM4+cOFwuKCgoLi4OBqNHj58uLS09MCBAwcOHHBepAKan2li29MmPObPn6LD78T3M+nvpmn+PU61s0TILcmfmqaJlo0mxo4UUa1PYcH+rz79tH7tOi6AjLR0APB7fZLoSgkERYD6NWsvnr/A1I9mJdDVKAp1Kjdw2sC9sLCQHixcuLBXr17Z2dnUtzczM5PAVxRFegUA0tLSCIivvPLKDh069OvX77vvvtu/fz8iclCmqzlVuZKSEkVRSMWLRqO5ubn33HNPu3btACDe0hAAAFJSUshTn5SUdPPNN3/yySdOk+J0fd9z8stiWRYHqVgsxpfj/PnzZ8yYMXXq1O+///77778fN27cbbfdVqVKFY/Hk5GR4ff709LSkpKSmjVr9sorr0ybNu3LL7+cPXv2xx9/vHXr1kgkcvjw4TP3nU6nOBe2qqq8EQTvxUg4Tn2Z6RWnpk+mzN/mkPtbCnFBH/sSlhUVIjPVSNhUo8hsZObShQuuv6b1RRde4HELt7a/6cZr297Q7po3XxtdkL+TksXLy8sJwcrLy2kfnWIg/XRq7vv27evVqxdp6E4hFVsQBFLbk5OTR40aNWnSpG+++Yb2P1/QmMixodcVRaEAKXc2cUOeYJoeT548efz48Q899BBp8YTspMiTan/DDTcMGjSIutWcxu97Tn5BGGM0ifn5+c8880ynTp169uzZpUsXKRH95wFzl8tFT+kt7mpLSUmhF5OTkwGga9eu48ePnzhxYmlp6Zn+cqdNKoQfaA/zrcvtmwpKybnUgMovzjmiAIlpmqapMzRDkVJKDY3GyhFNJRZCZqqR8q8//zRSVozMpB9mqIhmWVlczeXRF6d37pfll8Cd9P/jL+S8aQparlu3rkuXLvXr16dtyTV0wlbatM2aNbvjjjvmzp1bWFj4RzhJKI3yu+++69ixY/369TlGuFwuup8qVap07tx56dKleGyC/JnqSfZXFMo6RcRoNOo8kmlCS0pKCKqWLVu2ePHif/7zn1lZWVWrVqVZ4AacE9ydSgAFzGmmAIC0BFo8fr+fwuwAkJWVlZWV1bdv33nz5u3atUvXdZ4iRYmSFRwdfA2TMXEu2+Q3SYWt6oyd0Nge/zpJLBZjjNFvRFy+fPmqVavy8vKWL1+em5s7ZcqUli1bVqtWrVq1aunp6XXr1q1SpUqVKlV69uw5c+bM3NzctWvXzps3b8GCBYSMhJVk2ZDewA9F2svcYeVcAJUtVZQ6F5loWGhYaLAE0cjJf34XI8dJwZ1PGyUUGoZB/hBMBAdIrdi1a9djjz3mdrtJz+K7kTan2+0GgGuuueb999/XNI2P9WnEU3JEaprGtRua5ieffLJVq1b8TihO6/f7s7Ky+vXrl5ubSx8+56g5RTnhPikrKyP1PBaLFRUVTZkyZdSoUd26dRMEgUdTKGzOoZlbVF6vl0fIXS7XzTff3Ldv3zZt2mRlZbVu3ZrmCxxRGRLy2zgViLZt244aNSovL8+ZIul8TCu5Qn79uej6qQu5g3i/pwrWBjWcIzylYSegX7Ro0csvv/z0008/88wzt9xyC593WgOpqanOaXW73fzU50hCB/nXX389bNiw/Px8giDnjUWjUZ5qRbEcp96Jla+0pbKAuxP1nKWnuq7zQ3Lx4sUXX3wxJJIXnbAOAPXr1x85cuT69euLi4tplOmaf7RFyc/t1atXT5o0qUGDBvyWSGrUqPHCCy8sWbIET1RpdU5OJnwZlJWVOdX2VatWde/encroIRFQ4VhMDwiLa9asmZmZ2ahRo/vvv//LL7/ctGnTpk2b8vLytm/fTud9OBzetm0bYyw3N/fnn3/evHnz4sWLc3JyCgoK5s2b17Nnz9q1a3PclySpSpUq5LTJysq64IILmjZt+vXXX5MHLxqN8r6XlmU5Q+tO3fPPHMC/qFSoI0NEXdf50DHGuOt/z549kydPbtWqVbNmzerVq8cNMlmWaQFwBKcHqampkiTR3pRlORAIyLJME8rBJDs7WxCE7OzsJk2aXHzxxStXrly7du2mTZv4zUSjUboBwzC4S7qyRp5thqZF3AyJFj2/8vNHgLvznOS72jAMCnWGQqFOnTrRNqPf1atX58ielpY2bNgwp2+UrkAH++nVmygBAxOx6eOrPCZPnpyenk7aAVf3AoFAo0aNFixYgIjRaPScB/NUhPYzdwSHw+GpU6fee++9tWrVos3pcrn4INNTQRBkWW7atGmnTp2eeuqp+fPn0xU4HPAcALIO+fQR1vM6TA4l5eXlc+bMeeqpp/r160dKvdO3k5KSkpqa2rJly2effXbRokX0J7quO49wsvHp8bkcql+VCiEBcnrQRibEP3jw4KxZs8aMGdOpUyev18sTKEgEQXC613w+n1Mxd7vd3bp1u/POO2vUqEEuGnDYdny3kgPAOdc1a9YcPHjwJ598crLjmV6vlIc3b1p0CsjO7N9DMfFLPnfe/DccDtNJSCD48ssvN2vWzDmFfD6qV6/+7LPP5ufn84s4S/8VReFO29Mrx+9SZ1XIpEmT+B0KgsBVvwEDBuDfJWn6jxbnYc8YW7p0aceOHZOTk51uFr4eaFvWrl27b9++U6ZM2bFjB3eS2glxXplb1vSKbducDsiZT0aqGTnWo9Hoxo0bZ86c2aFDB9r/HAICgQCF1m+55Zbly5fzfV5h4Z070U9FuKGj63pRUZHzmJw5c2afPn24xeasQyQE5zherVq1tLS0GjVq9OjR46OPPpo9e/bcuXN/+OGHH3/8kVbFhg0btm3btn379lmzZv30009z5sz56quvFi1a9OOPP06bNq1atWo849kZzxNFsU2bNrfccsvdd99NZYzl5eVcp+TsDpVLmP0bf/73f/VL4M53IJ9RwzCef/55OmABIC0tLS0tjSwsAs3Ro0cjomVZNMTOKhV+zdML7lTIV6EkncCC9jPd/MSJE8niI74Oj8cjSVJaWtr69eudHc3PycmEu1NnzJjRs2fPGjVq8ENdluX09HRaBn6/v3r16m3btl2yZMmePXtOeBHEeC95J1LQYz6V9MAZGSMFnJ8QiMi3cUlJyaRJk66//np+S2632+fzCYJQtWrVO+64Y8aMGfTJCmuvsvlkK6domuYcqCNHjnzzzTeXX355Wloa96XwRGenb71du3YdOnR45JFHqGohFAodr0o7nfV4bLBE0zSiXlBV9cCBAy+88EK7du2aNGkSCATIdUP/jtR5n883YsSI1atXl5aW2rZdGWEdidwrgdonoAg84c//LicF9+OTNPfv3//OO++QgsYrhrgTzev1vv/++/TJ4+OlFPPEhNf+99zxCYUUOlVVnZWxlErMp/mqq64CR9ETyUMPPYTnzPNTk+Li4smTJxOsi6IoSZLb7XamNtavX//ZZ5+dOXMmnbj0V1SJeryazMf8ZEuCb/sKs6PSLlAAACAASURBVEPxPX5BfjCXlpZ+9dVXF1xwAb89fmOZmZl8TWqa5qzp//3D8vcWJ8/B/v37Z8yY0aNHD2f805n+RDZx8+bNR4wY8fnnn9NmJD4STdPIAUDAwmOzdGXOH3c8+h88eJAe8I385ZdfDh48ODMzk7KqyGjw+Xx0J5deeukHH3xACVQ86FJZ5DjySE5jfnyb6N9vV54U3LkZS8ETRVHefvttcKSm8Rn1+/133333oUOHnH9OaWdO/yZNp5Mp6bQI+dwrGBm8AITH/WzbXr16dUZGBiQ8d3RKVatWrZIe8pVMdu/e3bJlS5rxYDBIG8nj8Xg8PgChWbNmY8aMIT2rtLQY0bZsjTFLURTdsBiiqlnlIYWWrG4ahqWzOFMx2qZFxM5lZSWMWQztslApTaiucnICZhgJIGaIaEcjIWSWbccrvCMRcuPoGzZsuOSSS/ieJ7hxu91ZWVljxozhGkYFcDknJ5NYJIoMbduePuO7q9q0ErxuEAVwgQtAdAmyLBMbLbggO6vGNa2uLjp0cOuWTRin+bVjhmJEtaONNjGBZ3Y8dYQlJoM35jEsU1VVgjfTNBlicWkJc3BRUCFbfn7+1q1b//3vf3PnjyiKPO+5WbNmU6dO3b59+5kat5OKA7adyM57R5uOBkW/E99PCu60DXj0bMeOHXwQuU1E0rdvX2c1eeUR7hEi+N6+fTsPyNA57/P5srKyuGpwTkiIt8RJi/HMM89kZ2fTcch965IkAQh16p734kuvHD5SxBAZI13YtO0YolJUvF83NQtRMTCqoY5YFLbKIoqFqKFaFC400UC0ywpL0UZqrMxQs1Cz0GSYIAfntOCcK5whtTRJ/CQo7xkiQ8YwJyeHrDRZlp2FURkZGTTXZNKd88VVEO55o6mPxWKE0GZMf+jBh0EQQBYg4AGvCAKkBPxuABdASmbqVde1HvLskLVLlqJpomVQe1QdMYSaihrqiApaDDUkJvt4xzULDQ0Vml9qsRnjzTiRz/7R/jz0ojMAg4imaS5cuHDYsGG8RpJCL5Rq+fzzz3No4lX7lYqWh5385/fLr1Soks6+devWBx54wBmKpCwIALj11lt37NhxOu7k9AtjrLi42GnovfHGG/QVnGGZSZMmOVlVz3KhdU9bQtM0RVHuvPNOURR5vjltHoLL9PT0vA1bVI1aONq6EbNsFdGw7ZhlKrRPFYXpOhoWWgwtRDveDtc20TbRspE3GrGRmQwNEw0T7aO9HHjOgNMPyUxk1H7ZiKPBsXti2bJlN9xwA3cacHXkxRdfdCZx/Z3Yg3+n0IyTUnw0f4zhRxM/vLT5P1wguGQ3SALIAsgAAkgAPoAb2rb98MMP9pceNNFEZlrhENoG2jbaaCKWoxZDjRooWwxVmh8r3iuZoWmixtBmiDrG2yxrvMtmQn2t0OiDa2xOq6usrOyll17i6ESuV5/Pl52dfccdd/C8KTyu4unvLb/klqEJNk3zk08+4VBIA8drUj766KM/8W5/g9ApzU05ejp58mRBEDhNPMnDDz9cOS2PMyV825SVld12223OMiKPx8M9cs2bN6daAUQb0YgqRVHtCMMIokLd2PUI6pGjpqZSXETESWYED+4v0y20EMORGKJNcMA1tXi3MNLQbQNtAy37qN1uUQPeE2vuphm/+c8//5znz0iSRMd5gwYNli9fjglYP1etyoXTRRw5cgQRNU1btmzZyJdedKckgyDIIHlAdLtkn8cPkii55XvuvOu9MW8d2pEf75eJNqJtoamjYSGijmgQWJuE3IxRd1VDR83CREKgHYd13TnpdkX3M3O8EI5GOC7xNGiSJ598Mi0tzefzSZIkSRJftwMHDkREyuEmQDhL3HGnxC3zxBNPgKOKjDs32rZty4/6P/g+f7PwWAqP1+3fv/+yyy6DRM0keRg8Hk/nzp3P6J1WOtE0rbCwsLS0tFevXoSJNOMUsaBAxZgxY9auXYuIps5M3TJNHVFjGGEYIfsbLTSoIbqlHNy0qHjbT0VbZhoHVhZuXYuGjRYaOu8gbTJDPdo1jCVUcGbHs31Jxef4HlfeE5hCGp1DcyeQKiwsbNeuHS+v49nW3377LSY8M2fJJj8VoaEglTYUCm3btq1+/fpuvw8kEUQBQPCJnjRvkhsEEaBr53uUcCTRBNyOlofKw2WqbWpoqqiZaJNuriLG0CTHihXXzZUYRmNomxhHa3LIxGHdOb/HGGpH8V03j6GXoOg6WeeRSGTQoEFkpZEKQvblRRddRAWu9Cdnj7n2Sz53RVFKS0sPHjxIRUBcuGH+wQcfYCUMSSeEppPT73366ad0/xUoTe68885zm5wL8YEg4ujRoyFB8+J0bjRo0OC9996jD6sx46hPlCFDU2eqamm2hUYU0UTt8NbJb/RuUQ+6XgsP3Qq9roOOLWD5rPfQMtDG0nLbRPLLGEf1NcuB1E5XO/0cBXeHH8bxMR53ZYwNGjTI6/U6rbRgMPjKK69gItXynObOhdcTGIaRn59/4YUXAgC4IJiaBoIAogCiCCB4RU//+3sf2rmXpkA1rXIlqibigWV6yCTTzUC0MIxmOWrkeyGXuopaDKMxNHRMuNrw2MCijQxRQ1LzHbp8AuJJjt+wFFdTVbVVq1a0UIkVnDb7Aw88gAlYPwfucTFNc+/evXxjS5KUkpJCvq3U1NTFixdjwt6phOJkVc3Pz7/xxhvhOJFlefTo0edICLjQDl+3bl2jRo34Weh2u/mJ+PHHH1NPCU3T4gqVgkoYNQUNhhbaus10os2wox+/1WfiS5d/NbaGse02e0N7Pe+Od4Ymvzr0ojlfvIE2qjrqiKqlHQV3TqfB08UYsgpAz5AxtBhaJ3pL101MmJLz58/ntjlBvCzL3Nw8h+xO4fHzxYsXX3TRRbTHkwJBEYTMKtXElCSQhQYXNXt34vtFB46gieVFZTZDHVGLu9Bp9iwLIwwjyGxEjKEWwyhDDdEmvDaRoqfHZnA73S52XMcPI0YRE/xWcWSPn/uMUT4lUaHweSR8nzZtGpmb3NAkIQueNNGzZL//OnHY7t27ndouD0W6XK5ly5ZVKHCoVEI2pqqq+/btGzBgQAVYJ+d79erVt23bdqbvtNIJEaxDInOZS5s2bX7++Wf+MVM30La5m5yrX4ZlIjNzlnxx3WXw1Tu1i3Oa4b7mpXNTSuZXVbZd/trT0K4FKOV7LHSAO0uAu3EU3B3BNJu/ZzlSx+LBN6oNSfwVL3cIh8PEcOIkKZMkaceOHedsteOF9jIVCtBZKAL4wOWVZJChQavL5m1cF0VUbZt7yExEVbMs1SaN20TUMapjyMQowyhiBO0o6ibq8Q/HvTBRRBURbR1Ni4LnPOXbRvqUevQwQES0Erk0Mf2ksdCysrJYLGYYhs/nc2ZM+P1+t9vNw2941hDB/lIREylxW7Zs4Tx8BPGyLJMHc82aNZV8mDRNW7BgQc+ePWmavV4vzTpPnMrOzsaz5iQ/RTFNk9ibuXnLq0+ff/55/jHGGKKJRhiZhjYyG3WbJcBdN9XSnOUfDuomKrtvj2zMKl0GxlLADWnFuf6CvEt63i2jka/bTEc00WSooW1X1Nzpv6CGWIZ4ELEAcR9iMUPDTGiLCXC3kZlo28hsU4/7ZHft2rVw4UKuvtHSpd9Hjhwhde8syZo4FSG197PPPqMoBR3tbkH0gygBnHdx0+nLF5QjhglhmW1h3GjDEGIRYpGNCh3wJkMFMYJGCENRLDGwGDGUmFY18flSRAMRTZY4rY9mwTPk+TN64i0zAe5ckXT2WOd0NyQ9evTg25wO9fT09PHjx9M2d3Le/b3ll9wyhmFEIpGSkhLqfsdPQjJ109LSpkyZ4kyItiyLTk50nA3oOCeJ3JlTsJ5Qfvl26c/5xyKRyAnaneBR2hDOGkYltVwP5eG1OXPmnHo38bNEhg0bxumaXS4XJ0y+6qqrIpEIL21DREQTmULgntDcbRNthgZiZOWCcQ92gdDO67XtVctWAm6QjTWwdwUUbGj6r+sBcbeFdplqmKgZrBwtLZ4kZ6ClqYYeQzRNvfCH2a+3bQnd70ru3AG63Oq54+Y0U9uCGDERVQt1g6HNEkk1NiVaHjp0iDr5cfcrCa+Mp2zIc5PulFgstmDBAs4PQ/vd7/eTwd67zwNlsYiOeCBUFkUM2bYeNTGMuA9xyobIiOm44ACWIiu2MIKoIYYU3HkEJy3P6zRCe+NH3B5GNYJWGR4pNJZt2TpmBi4rwiMmavFE1iiaEbS1BHYblqmgHUGb8N2wTE3TDGaTW0ZV1QqFrNRVAhGJV3zVqlWE6bSGyQq55ZZbQqGQM278t5dTypYZN24cOLjZuAaUkpLy2WefIaKzLztJLBbjKTRECeLstXYyZD+V4gLCd+fJ4dyl/ApbtmwZPXq0k82KurhRY25axFdeeSV9+FyRKpdYLHbvvffyQXM6Z1q3bs0/Ruhp6CoyEy37eHDXY4V5qyY/0t2za01bY0/j0DqwciTcmIElVyyYVqf73X5b36mYsajFTIwhQYJlo0r720BUEKOL5k/s1dn74ev18uZet33h9VsW3ja4p/T8kCsjoTUMo1Y8vcZEU0VDRdNGG0uL4xGg77//3qmRcL+i3+8vKChwNi8+JyTvvfeekxmGYNElQnJq0u78XcgwVBYm3wvaiGHEuXvY41/ua/ns/Iy71149FD/PwyOIhxHXhPH/5od6j8mr32uqcN2CVv2/ubv71yO7v/542/njHxt0xflDGl7xfof+xdNX4GEVFYtZcY+8hWhpOqommsgQFbQUZDomAipU12rZJ5w4Yrmgx3369HESBRJ2dejQgd49e+b9l9wylPqqKMqOHTt69+5Nlg4FoLkHs1OnTnl5eZhQ5Zz0qhTxcHJnU+48XfZ/AHee4UDcFE6+QN5e0jCMgoKC/Pz8iy66iG9pURQrJPyQZ+myyy6bM2fO+vXrT8dI/n2kU6dORLwFibIGWZaDwWDr1q05w2J8srhT3IqHwqy4F9VGZhbtW/tY7wZfTWy6e/UlpRvqR9fXMrb9Y8uCq159ptbEN3silmm2riPqGEIMIXlmLEQbdT2kGkfmLfiy1RWw6KtL1M2Xqjl1cev5uPvqgkVXPtwFOndM17XtMbXQ1EKWGkKmoW3amqWr8X27fv36W2+9lc81n/dAINCnTx9CAcuyzsVUuZSWll555ZVwXJQFXPDss09TFoseUVG1UEMsR1x+pLDb+N1ZfQo93TfALWvcdxkPfo4LbXwnX/n3xP0N++1P7qSk999Tvft/sy/u4IIPn6j+6YuZM0Y1+rBPna5VoE+NGkteeANLkEqbLETdNOJnegix3EIjHnuNnyVGPHeeXPSYII6ORqO8CxDp4zk5OcFgUBAEIgek2ZckiVSTyssp9gfIr2jufCD27dt34403kkOGTz9B/Hnnnffaa6/99NNPVP6AiIwxHsWmcT8etf8HcK/A2koOGW4fWJZVVlY2ceLE8847z2lagoPbyOfz8c4A9Ep6enrt2rWnTp36G8bs7y433XQTJJxvoijy6b7++uvpA1xFMqkSyeL5DCaRByCiFlHRjv747cuPdM96fqCYM/eqgznXz/u0ydN9U4c+1GLr+jmMKcXlZSbaDKOIUV0JoWGhiZZhR5Uiwy5cufq7Ozv4sOBWe0OKugzMVVAyDzB0246lHW+6GpBtRQwhKmirBO6kx+u6+fbbb1933XV83un+ad79fv8HH3xQaZN3z6AcPHjQuam5oeMCmD/vJ8PQYrEIMkSVYRgxL5T3rxHrs3ocgS7o6oOu3rHkh9QrX8bbP8rxdN/ve6DIdVcR3MqS++d4rx2Z7nn5Zjg47xI8csPhn+pjwQMzhzS5Jxsm9e2D5Yga08JRO6piyMBDBv58CL9Zgz9swIMK5ULqpmHrBuo2JWOdrDC/pKSEwIEagTmNTnrarVs3mvdKWJTzB8mvcMtQmiP1ZKANw+HSSd9MWt6tt9767bff8qg0d8c7LSa6cigU+q3gXoEdkNsB9HTTpk0jR45s06YN7eekpCSfz8f9brynl9/v93g8vK0rX8HdunX7PYP4dxLTNJ9++mkaFqcjDgA6dOhA28OZY5pIazMQNYZRhlGGBmJcnTdChVrphmU/jHrqwSZ970keNuD8ZXPePJy/ClFhaEdUzaL0RUJ28u0wm6Gis8Jly74Z0KNmec4VmCthLuBa0JdDyZJqe1feft/tMuJucuaUHN6vhYrQNnXFRoYDBz7K/ew8D9LlctFcN2rUyNls4Jw4haDwGF8WgA9c7771hoW2gqaOiCZiIVrvLphX4569Kd3R3RehN0Iv9A1U0x49IPWMeR7AlIejnm5F7nu2w21fQ53POlTHDXfF1lWzN7rNNbK6rHp4yTV3XQhPdGyJh4rQttFkGEPcVobvzt9x49AfanRc1+5RnJ6LxTbqqKpqTFUMZDG0o2gZ7JhmAGR+cRz4+uuvOft0BZk3bx4pmk42w7+3nBTcyYdu23ZBQQHtFmexolMqDGVaWtrtt9/+7rvvrlu3jhR/7uTi4Tj8XwOqmqZFIhFuDYRCofnz548YMYI6BvDgOD+3qRwZjuvLLAiCJEmUSpGUlPTOO++cltH8e8jWrVuzs7PBwf3J6/0ee+wxikaapllaWpooFdcQFUSFoUJJzcgwXGYkNHpTC+8/vH+NGs6z1G2xst3INESzPBYykfHSxHBRBG1UFVOzdQs1xSiaNXNyt05Vy3Ku1te49SVgLgXcmWFvbLplYYeON7gsM9+wFUQbTQNtAw1zyidfPT3sPx6PDxJGm1ODA4DMzMwnnngCExnulTzR60+W4uJip0MmnhcnCW6A6V9/YaKtol3GTC2sYAkqb34/N+Ouvd77LaE3wgMID6CrP5MfjkoPHJG77nDfta/2I9j+rQ1ZnT9Oypo/sC5uacs2+MPLAHdAeClgQZv5H176SNcr0DQxHMMoYn5s/6MTtjXruzf7/uXQbnbKjdZbs3F3CHXULJNSZiNol6NhJbyCpmnyFr6IWFBQ8OmnnzZo0IA0EmeFKgCkpqZyTD+VwN7fQ34J3GkUNm3axHeL1+tNSkriChE1voCEZ9bj8ciyLAiC2+32eDzp6ekXXHBBt27dnnnmmYKCAsq9QUTLsoqLi38ruDs9ZcXFxT/99NPDDz/cpEkTUjArFCLSXTl1kOzs7LvvvpujlSAIPORy++23b968+bSO6l9bNE0bMmRIVlYWH71gMEjDlZWVtXDhQvoYgSNDm6HJuCvUUU+oazYy1A3GEHWmmahaGGWoMFQiepGGsXiOsyMD0jDtiBGJWVHdiuTlLH/20WvWTrs0uq4ebquGW9NLF/tKVv/jq3cve+Pl23WriJKgbc0KHTk048uvmjZu7gLZ5RJdLld6ejqtAbfbzTGrfv36EydOxER8iBqGnJkhrnyyY8cO3lOJw6Isi25Z/PabL8LRkIm2ilheGsII4srCPTePOlDzoUK4x4LuCP116K3AA0eS+i7Purek9/s4eRcuY9s7PPNWcnDpwExc1kRfCuYqYOsAt/pCq7LWTL/yvi4XoaLhEQNzSvD1OUuzO+VBOzX1/n2pd2+74mGckYulqoUYQjL/0dJ08slwvZsnvWzcuLFFixaESwTuvJEvLQPquRaLxc6qGf8lnzs5p1RVffPNN+HYPvSk+QKAz+c7vpUlV5Pdbje9W7du3Zo1a7Zr127u3Lk7d+7cvHnzbwX3vLy8/Pz8uXPnDhgwoGHDhsFg0OkXcgpvCkOolJWV1bdv3+nTpz/44IMAQNky/G5vuummSstqeQYlEom8+uqrlBDJz0jybl188cWPP/74ihUrDMMIR0MWmhaaidLBo1kNsahuGBZDLAlFLUSdYcjQFbRihmKhYaJiohJSypGhGkJUUQ+hqSFD20RDsWMWGooSnfDGY7e3gkWfnn9o6WWYf8Pqr+p89FK1y8+HSNlahqaJuKvg8KODhlzY6AK/2wMgBYKpkuQ+fkm43W7uSm7YsOGdd95JRarnxCmDBw/mrWziW1hwgQDVa2Vt3rQBGRaWlsTJAfbbmGfjkFmldQaWuXvYyQ8ZwQdLPb22Vu91+NGJuNPAvYjrcfm/hr7oDy7rXxtXtsPVWbghwDZ4zZxMZVXz4f+G0Q/8C3dE8cNVm9oNXV2t857M+7RqfXe5b9/V9EGcfxiPWGhiBM1iSycuSbNcQRPRtLi2ThbYvHnz2rRpQ2jAm8SBg5u6du3aW7ZsQYfOfpbUtfxKQJXnwIwaNYr2tjNZqnr16i+88MLgwYMrYLrL5aImZ/wkcL5FD2699dZhw4a9+uqrI0eOfPHFFynlhiQnJ+edd94ZPnz4qFGjxo4dO2rUqCeffJL/uROa4dhw2dEokMsFAB07dpwwYQJd85prrqHXieObuOnbtm17DtmPl3379k2ePHnEiBENGjQARyfMjIwMbhJ5PJ4LLrjgpZdfNFErVYpMNC3E8nJNURBttAw01GNiX4ZlMkTLRlWzLRsjsbDJVETTMvWjtanxkKxhom6haSLaRixyeO2rwzo88UD9vvekD32k+X/f6IFYaKjh7TvyR7z0ervrb3ZJAZcUAMELsgdkGVwAAFWrVqV7dmokJD6fLz09ff78+ZW5uPqMyKpVqyjHjCQ9PR0EADeADDdee51ZFkETzZiKDDFqYwnissMH//XSyqTb91ftvknuuCm9s9r9bTysYNTAMiybsvaH6x+b1OCqQT74vIsH13fAgnb65n9EV129ZuzF/7nIs++hV0pun5CT3vtw+oOHPN1jWYNygp0Lbngev8zFYkQNGaLG2FEGYAVRR2RHNfdoNNqnTx9eYccjKwAgSRIpJUQ4sWnTJvqTsyo/6lfoB3Rdp4ZVmqaNHDmSChcJTzMyMpKTkwcNGoSImzdvXrNmzaWXXsrtd47sNOJU68/XDc0H9Wmjx40bN27ZsuXll1/+z3/+s06dOhU+6XxKThhOCQQV20dArVq1atWqtXbt2pKSErLC2rdvz1tr8kv5/f53330Xz5pj/BRF13WixpZluULWM4nT2eX2iv+4svktt1+/ZOXign17C4+UIUM1ipZOzhmma1GiDVC1MEMjEonoGud/MhFN09Cc3SJtpluoWajZaHF3fPG+XYf3rs1dOx2xmFnl27fu6HZ/n2AgFUCSfUFwyVIgAzzJIMogCiC4uMOdV2NwlOf1d3SonyWBtVMR0moLCgo6dOggSVK8QtXvgxQ/eCU3wEP39lg2+6eiA4dMXopQhjhn674er69p0f/nK/orD0/E9aUYiaIawRhiEaofLFnV5z8vXHL+PdlwS32Y9kqtDR/+47+d4NEUeBhgT+MHd0g9y3wP2VWeyod78lLu33rjf3DhQSxDVGxm2ZplxnRDMew4vlNBLENEXLJkSefOnS+//HJn109IuAq44U77XRTFZs2atWzZ8rvvvkPEoqKis+RQPym483CT86wLhUKSJDlhOjMzs1+/foZhcP/XmDFjunXrduedd1JdqxMgnH/IcdaZrwbHOkkhofVTS8wKfBE86SUzMxMAqlWr1rVr19GjR1PnDZ4Fv2DBgpo1a/Kr0cUlSXriiSfoO/IMznNCctddd4FDYSdqjuTkZB7V8Hq91JhYiHdYg+waVUWA7Ko13nhlzJefTVmyYD4y3VBLTbMMMcowFo4UIRqMWZFQOJFdYyCaoVBIU+PgrmtE+2UimmgbDrJAhiw678cvRjz3xAWNGqQmZQJ4XC4RBPAm+UAAcHnA5QOXBySv7I6f9FdccQWFZJzLhqb+ueeeO3uoAU9RbNsuKiqaNWvWHXfc4ff7KU9cFEUXQFogKQiuJAA/CNWrVnvoycfn/7wyoiqomBhC3FqMOyN4BPGQjhFEwzZjqlGqoYJ4BLHYQL0MI5smj+o84vba/QPwLMCy+pevD7Yz0weUQ+/Dco88b5dNTR/Fd1fjVg1DRBukW5EoMttKUNHEE3UM/Obzr8eMGdO2bdvj1Y4TirNtd9euXc9p7nFx5pWXl5eTFjxixAgOxwTWgiA888wzmPDR85DF/Pnzx44d+/HHH/fq1atevXpO1HbuN6fhXGEfVhDejlkUxdTUVFLQRo0aNWXKlC+++GLlypVO1jc6bBYtWkR2APcdu91ut9vtzPo4p745hTH2/fffE3tUIBAgiKcZ513r+MHscUtV0pI9AkgAEkCqP0gPkrzSzTe27teny9dffxSJHIpGCwuLDji7aijhMkuLaWpM0wxy48SrTcl5b9tGKGyUxdDAI7sL77/7/kuanh/0QUrA6wLBLQZFwe/3+0EA+gmkpAdSq7rcQUH2AwhZWVmjRo167bXXLr/8cu5qp+Uqy/IjjzyCiTr1c1PPpby8vFWrVgDAA+ler9cFkOz1uwG8AB6AjJRUcIGQ7Ae/3O7W9m+Oe5tF1DiFm4FKefgoAzOFXnREAzUzyjCCrBjz8/a8MOqbxm1XN7lze91uB6v02xHokVunb7jHf3HSGiywMRZvuldWXoiWacciMTWsoR1FLNO17z6fNrDnABEEHmyj9A1IsNU6sYI35KHf5Kbr3LkzJWqfJQkzv5QtEw6HKxT3E3y//vrrHCj5aM6YMaOwsND5Sa7Lx2Kx0tJSXdeLioqmTp3ap0+fli1bXnPNNe3bt2/fvn2rVq2coVG3200gQuUzXHNv27btddddd9111/3rX/8aPnz4smXL6BQxTZNaqh/fN3358uUNGjSgQ5siLTTTw4cPJ52dWyfnPDNcaN3PmTOnYcOGkChIhoQif+GFF3bs2JESJb1eryS6JAAvgBsgIMg+USZwlwC8MogAIkBmalKVtNQrr7hq3FvvLpm3YsGcpdO/mPnz8p/jjH8MLQvnzl0+87t5M2f8tHD+kpWLl0/5v4973dWtcbXz/OBLD2SIAOkpfjIRACSvOw3AAwCSDLIHJA+AC8Aluf1JV7VsnZubd/jw4dzcDyVhNAAAIABJREFUXGJ45ooIhQqfeuopKt0gzf3sqWf5VdE0jStbPA8iIyMDBBe4ICkjDUSAgAckgIAHfG6QRHBBMBhMT0/v1qP7V1O//WnB/KihWYiRqIKISjiCmoUWhtSYjhgKRVBFLMKNIz6Z3eW55d1fzu06elnn/2A+4j4LD2moIaK9v+yQgpqFGtoGqrH9BTunTv/6gQF9GzY5Pyi6PSCIANRrKa5eeDxOFKpevfoll1zC33W+Va1atR9//BGPIyz5G8spccsQOYzzldGjR/MGDpIkCYJw+eWXkz+E96hUFIX0aEVRnDnFxAxD0Gzb9oEDBz799NNx48a9+eab48eP/7//+7/33nvv7bffHjt27Lhx4959990JEyZMmDCBboDS17g9wVt9IqJlWU6IX7x48SWXXAIOjzwA+P3+rKwsuk+KJTgfnBMSAr65c+fSiegMe9x77727d+9WVXXKlCnXXnutAC6PKJDOLoIgglA9o5oIggjgFkQCd7/bI4IggeQXA15I8rvSJQg2rnNB3579Hx4waMCAh+/pfJ8/kAIgAQguAJ/sDopeD0he8HnAI4IgyZCS4gEX+e4kAA+ADAD+gExeodS04A03XT958mS6/82bN1NgkMIG3BlYp04dmmu+Gs+STX4qYllW7969K9Z/CS5wAYiuOKxLIKUEgF4D8MhulyiAAOCVfekpcsDX6pq2jz8xZOjQoYcPH2S2boTL0bYtxHLNsBBjJRYWIRYhliOWIhYjHtGtA2WJTi+2hnYUNQ2NiF723dTPnxz04MUXNvZ5xbiJRkVVCTcvj9vxxdm8efNnn312yJAhDRs29Hg8TpdA/fr1KcB2Vskvgbuqqk5Q5mRs9OKYMWO4k4Q20m233bZhwwZMsMqc+k0QlyS3lQijidrpVAwo2qK6rhPtDCIeOnSoevXqkGgk5Kxr4PkzPFB8rjt2BeG8bAUFBcOGDeNHOO2Tm266KScnBxFjsdiBAwdmzZh5dct/Nmp0fq2a9QBkl+ARRG9qShWPO+iR/SJIXtHjccluEIKi1w2yX0gTISiCT3J5BRBF0RUM+gEgNS3o88suIQ4cIgg+wZ/sS/H6RMENIACIkJwaECTR60kSXB4A4fzzG13brvXYN1/N37mVSmQRjUgk9Pzzz9OtciAIBoM1atTg8XP6dpW2ycyZkvLy8gEDBnA2IQJ6F0AgELi0xRUXXNycTCfy0vgBfOAKen2BQCA5NcUlCgDglWQ3gARw4YVNGjdp1PT8xg/167t04YK9ewrW5azPXb8hGtHQRjOsoo4YMvauWLdv/8Fl63NWrv15+/btP/zwQ+vWV2dmZZzXuG5iGYAggugXwC+AD8AdR3lJkmiDA0BmZmabNm2OHDmyefPmt99+O95DyqHVpaenf/HFF3i08u5skZOCO9eOK+jshJ70m/LfweErv+uuuzgPF5UdcZIpy7IqgLWmaU672LZtJ0cz/++8rsxZN8yvwzV651+9//77/NAmxY1mevbs2fQBOns4pcE55Z0LJ2Smp4sWLapVq1aFWb7++uu3bt2KiPxcLA/Flq9Y8+Sw554Y+uzjTw0n5Vp2BwAkWXS7BZG8NxKACLJXTnaBLIBInhYXgCAmHrkAhMQDEOJPRZC8IHkABMismvH444OHDHlq5MiXCgr2mbqRqJI1TDNkWdHx48fxPQ8AHo+HXIgzZsxAR9kLzfg5dxwX2q2MsX79+vGkCVmURICUQPCDDz4wDOP9999/5MEBF9Y9zw+QArIH4KjaDODzeCUADwhuENxuL7gEEERwgc/rjptOArS45qrho18YPuK5/wx/9oFOXbwAIEjg9YEggUsKJqXQpEtukdsHtBDAAxzcubPF5XINHjyYVyC+/vrrpK37fD7+GUEQunfvTuuZV92fJaVMp+SWcQrtB9J6CgsLiW2R038DAFnHtm07ed7RcUj8EYkKXGfXNO2tt97i8woANWrUIGCaOXPm7/kX9MXp7HEOAlGkOS2P4+UvZP47vwXd9qJFiygFlgqPaWzbtWsXZ5ixERkaJlqIBmJIN3XEZT/nrMpbP3fx4uWrV7W/5aYa2VWrV8tofF6dKulJ5zWs6wu4Cb5dAKIAbjcIAnjcrjimiwACBKukVqtfM/u8OtVqVs/Krv7amFc3bclbtmLxjvytLN6rCU0DkaFtUm6liai98sp/RPFoUw5uWfJD/ZycTJzn3Jw5c5o3bw4AaWlpsigFPF4R4JWXRiFDyzDzt21fvXLVTTfcmJ2dXbduXRBcsic+oaIoSyCJIAN4QPBCchpIMggSiPFz2uUGEMAX8LpAkEBKdacEXEEXeMDlEZLSQJZBksElAQh+t8crSBKACPEj35MkktreoEGDCy+8cPr06Tt27CD2QGKI5ESwdDgR0Ldo0WL58uXOr3l8cO7vKr8Z3DGxDkgJmjZtGtUHQcJP17Rp02nTpqGDXoqUd2erw9OI73Qp6q5iWda2bducmZQU+pck6bHHHvud0TM6nLifikCwwrmFCa5Kyg2llfTXCs3T3dJ88RGbO3cut3ZplqtWrbpw4UJTt9BGPWoiQ0XVqbOShhixLQ2xTNd0xNJolNG4MUS0VT364Scf9B/Qp0+/Xj173d/57n/ff+9dPXt26XrvXf369+7bv1+PB/o88PDA5bnrVcSQaVmJLsm6QfFXE9GIxsoQERmaGqKNakxDtB8d9FBK6tEcfFmWyWH4zDPPnD3Nd36PqKpKuykcDg8bNiwYDIILRFmiY7hKRubzw59DpB6nNuXIFJaWPP+fF7p169a3b9+rW7cCEAAkWfJnZdQS4p4bT1K1LBAlcAsggeATwAVeQZJAcoHsBr8XPLXSarkoH8flScvMdoEsgiyCJIKQlpQsAsguuPLSi+7+9239+/QY8Z/nVVXlUXFucHTr1o3rc7wU47rrrluzZg3/dpR8cQ7cTyr8hOc7f8GCBU5NmY5W6rRJSEEK4B/UHoFPFTl/qNEEKW48OnTZZZcdOHDgf2ODc3bgRYe3is62CljPzT0yXP5CCvsJJRaLcT/G+vXrq1at6qw2qFev3pxZs1GPdzyOlpcxtE00i2PlGmKYMWqdHDXRYlhUqDEr3tteNZmiWvGsOcYQTWZriKaiRBXVshAVDUP/z951h0dVvN33bt9Ng1AFRUCqNAFB+Ak2RFHQoEgRpYn0JlJERUBAELGBSlFEELtgxS4ioqIU6b0lUkL61ttnzvfHJNel6GdBkuA9zz5h2dwkszt3zrzzlvNGEVJgcBh6Uba7WdgfFVBVLQSwcDgKDkMHZ3hlyWvly1UWUVnrPvR6vc2aNbOFg/4M4t2tALKyssaNG0cSkYtcZRKFryyxTMr8l1+KAUGwY2o4DNMAIpGIGo2BIS8r+5MvPn/1w+UffvnFoyMmXFa2ejVnaqo7hcjtSE11V6tKPpeUkkLkCJArgVwu8hC5neT2kifVkZRM3lTyXkgpKeS9MLGSS/I1aNLs2edfeOeddzZ8txaaZoYKYOrh0Kke1KysrN69e4v4SiAQEIK1DoejdevW8cz+H8yM+juWO4pSUwBomhYOh2+99VaxnKzM6KFDh1pNrSz8G/wutm5d10+cONG3b9+EhIRTqqKaNWu2c+dOYbv97U2bFzXzs+x3K5lSPDlvat5EKNv6r67rmqaJNmY///yzKAsSMTen0+ki6bPlH8BgkBWmxgDDBBPdq1UgP2bENMhaXOKzATmmC0vcKEqFFH+2UDmMQ43xQo14szD5XY+Z4RzDUKzeqiJ2ajBmAOBAKCw3btqSHAkeTxkil6hZK1OmTIMGDfbu3ZuZmVkcH2Qpg7WLWwfuI0eOjH/owcLMVolSypYhiVpc2fpAzvEwEAKy9KhWdK7iqq7KislZmClyMIgC4JDCV+3EUQ0qgiE5oyDca/DQts3b9Lu687R2vXtXaN6l0mWjO/TodXPnDle0Hd2xx6gWHR9oeDM25iAH0W1HDJlFGBQgysxYKAyTQVPBDIAZhiGkgfLz83Vd79mzZ5znv9BsT0xM/PnnnwGYphnfQYif3OTn/MZfJnfO+dGjR3FyU9qsrKyOHTvGF6BWqlTpoYceAiC8Exb3icKos0uFwmYfPXo0nZwaRUSNGjUSoT/8s156gvIURTk9BCe2jVMq38RmIGLIp9BlqcDvDfiee+5JTk62ksycRLde3y547AhMHdzgzBBVpVENJpCbFwYHuKGHM8FzEd4PfsKM5QiuV2VwDhOIqoYJmNyIRAvADZg6YgWIZsI8geDuWHAbkA1uGDFwFWDIzsoEdMY1DuNE9rG8cH6/Afe6/ElEiS5PuaTkVCIqX778JZdckpGRITjLrkf9M7DS4X4Tb5FjAwcP8vl8LqJkt89LUoWyqfcOHnQsmCvaVeep0aiuKpqqGbpQbAQzEDawNT/6yOvfpz2YPuk1rD2AMKAA2RqOMry9BUOWbKt9757LRrKH30SBioJ8ZKr4cPOGG0bH7l+M19cjC2pOLJ/zXCBYWLKqaZpmmrpoxyaGZxhGPLPHF9z17NlTXBOfxFEaV+I/wd+x3K25j/+wjh8/LsoaxYebmpraunVrK/GIx/XR/jd80D/99JPwGIgqRDGMxMTELVu2iAtExv3f3lSsH7TsGvFEvBfrxBefOcrP1Lm7FMGqJ4h/I6qqivZ1VapUcTqdZcsku4lmTZ0Yys0CZ7m5+RyIRjkXPe25AT37jZceuaaJ1O16V4/2dNfNru4da6z+YhkQBQfn0NhvHe4zMw+DhxDa/fyjd3a+ggZ0cNx9I93Zxdu7zyUZB78D15nMC0ufwAxD4zAUMzbmofvJSeR0kKsMUYrLHRDntrVr14oxx8d7bPwB4stHLAejrCqTJ092k+QlKuP2u4gS/IG7+/Y5mpetorA61bTOYAaQa2DdsWNdn1jpvXFL7UErq3T7+IohOAD8CvyUrU9+9/MKtx5O6oEq94XKDllTvsuqURMRzsU3P33XaeAbKa1W17nj0xa9sSWIMAwgDwgCBqBZpbDst1W2fft2KhIrtdywHo/nkUceCQaDYs1aHKVp2n8kScbCXyZ3cQdYVbzxVSH9+/e3JIfE+eiGG244dOiQ+EFLRPvsOmdkWV6/fn39+vWtFhzir9evX3/y5MlitOnp6fgHPpkNGzaMGjVq/PjxI0aMGD9+/CeffFJQUPDFF19EIpGlS5cCeOutt6xjgfBTn/IGS1FM1TrD6roeH0KITyLs3r27ZS5JRJUqp86aNVM3WCzGOIeuF/boALI/WjZh/mNtX55Z4/BPN4T3Xrv/x9b9utMzsztlZ34D5EVVpUCGCsQ4FBNAFMqeV57u9tS4i1a+UD3359a526/8+svmg0d5n37qDhi/Wk1Wc7ILAOimsi99R/2mNSlA5CF3ciWiRCKXz+cbOHCgGO1/bT3/bVjmMGPMYs9ILKoBh08ca3hZEyIql1LGSeR1uhIDCSvef89ynnHBoYqKCPBTfkaHx3cF+uT5h8ZSRme4+oXrPoiXfsWoFQcbDNiY2GG3dCPKDdVdA36le7bVHLromlveue/ergm+/o6k12q1/aJh2ts1bsKPWcgBVGhAlAM6EAEOq8gBCmIAgsFgRkZG3bp1hfhg/GG9V69eR44cQXwzyKLuysJGiUaj/xH7/e9Y7pahKp5Yn1ROTo7wxgqlfBHiGDRk8MHDhzigqDov3OFZ3AO///jtsjOPg0P89Tr1RJMBR2Jisqiz8Po9kyZN0gwdQDAcApisRhjXTKb+/ttiJz8MkW9nGnh/xecD7h369lsrVq9es3Llyi1bfjEMTWTX3XRTx4yMI23aXLVmzZpIJMI5/+WXX/bt25eTkyNc1bIsZ2dnZ2Rk/I3PubgQf4y1XhEvivPKvHnzCs0liZKSPSRRrTqXRBTdBArCBueQoxr08N6Ny9s1o7fm1FUO3hzefkloc3Jo+0V6Vq8uHenublWyjv3EIQvvvAIojAEFC+f079CaNn3ajB1qlbM2AYdqZR+6bMuma266jiaOvh5yrhE1zUJHL3bv3VG/YQ1yErnIkegih5dciS63v0uXLmLkNrP/JVhd5i3wovDJ3AXz3H4fEfm9PsHvjRs2Sk9PF0tV13VwwDCRZW7tOGVvan/VO5LTENAIuEdFqRcufiDH1/0A3RytfE+2t4fiuieaNGR9oMsMuuDhGv7vpnfc8uzt+57uObWGNIronSs6YE8URwyc0KECIY4sYH1eRv+5X986DjuOQGMwUS4pxeMQKZa/qQ22a9dO3KLxbXJPMa3+O3fF3wyo/h7Wrl0rCkFF0VBCUmKFC6qs/flno+jorTHThKFDNaGLJg9xDybCcUIV0IBhQheXCX7nDGqMg0GO6OBQwjI43njrdXKR0+UhyeX2BMjlJol63XO3qiui0Y/GTAY9ZhRE1SyOaEyJijvSMPnJu4ihmTFZC3OoHKpqBDlUxgEDX3+2c+4zr8lRgCMYzAeMrOxjt9/eGUDarXes+fbHS2rWGzBg0IYNPy9cOL9Xr15jxowZNWpURkbGyy+/3Llz58GDB7/77rtn93MuFljH9nA4PGvWrISEBJLIKVFCIhFRp85djufkq0wo+RpA9JfvFvW/jYJ7bg9tq56/jswNDnWjP297td0/XHljKwKOh8LpJuSYGdNhKloUyJ01/ZbnZ1XP3N0wuCNZ3ZSi/pTI9lTM/OniNW80Hd+nKthRKKoIqx49erRsaqLDUSRC4CByucjpGT5ilNhK/ztr+F8FB/LDIQ4se/21wqbELreDJJfLdeGFF4qAlmhkCg4cDH9d+Y5g4B54RoIGg/rDNwTeQSb11BL65iT13Z/QL7PqWFy9aG3irU9VrjGqGkU/6Ihfrsb6mrE1F/EfrhnamAY3SMGOg8gDjgPZwK8IjVj0S/Vev1D7XTX7LLrxXkTx+ctvJJOU4vI5iVwuV3KZFJLInxCYPXu2GLOiqRww2HmS5vD3cNbI3doeP/roI3E+SkpKIonI4WhwefP0Y1lZ+WEDCKuyASOoFBjQdOgGeBGbwwA3wPVCNViuwzSgG9AZTCb6OOgAQySogAGGCc5eW/aKL8GVWDaJyEEON5HLE0gYNXr48ZyjDJqJwvgeBzOh6rxAR9iAKfaSqKrpnBngMU2P32NkDSaHyZGbzwwNby/7uf1Vg2pWa937ruFdbu/+8MQH9h/YZZhyly63Abj9tjtDQXXwoBHZWfmRSKhTp5t1Xc/NzR06dOj69evnzJkzfPjw86Pi+ZTq4uPHj99///0SUYKfnBI5HA5/UpkFixcLB3o4GgFXv/v8+cHdSUm/Xd5dJbqRsN2l/ETHf5Yih9r1aOcAOwEUyHqOCdWEYZo6UPDCM32emn7Rsb21C3aRvtljbnCr693Y3/j7pfXH350K+QBMAwwFwdiIESMkIp+bJCKf1+1wOUmijmm3pv9aeEgSfSJPaaRu469CGMKidKNNmzZiaQs5Rr/fP3XqVNM0xT4ajUZRgB+b3Xsk5a5s6qFSb1Afjbrq1MV03F1Q/t4tqT0zrpyGJ3fg6V2f1Gg/q0XZjHdvwi9t+Pc+7WfCftL21nz1Me+1tQnZ2cgD9gKvbtp17YQjtYbuozQ0mLKK2v0yas6yB2de4kiqRD4fUZI/IE6QgcSEF+bPK6w0ZCYHTM5U/T9dgXw2LXerurdFixYiy5gkcvt95HBMnTFT1o14C51BN2AycHaym4ZxMFb4hLPfHrrKwMFNpioRQAfkhQufSkwsFH31er3iWbXqF2fnHONQTRbTzJiiKDFZRaGOrCES8BRmGIBs6mJTyQlGDSCmwjChafj2m+Dyt449M2vzVVdMv+7KR6+6YljFMi3vGz7z+NHwrp37Dh7aG5ODqhbp1KkTM9E5rWskrLe7rgOAaDRap06tW265pVevXt26ddu4cePLL79sqVmdN7BqcX/44YcK5VNFgXhyUjki7xVt2/7wy6bCkCdnP65a0vs2x+GNN+m/Xhre4VC3kLrNqRystOGzmoPvqGDkHACihqkAhbmSGQf2PjN95JxprZTMm45tppyfCLsc+pYq0V/abvsobUzPmjBzI9kFYFi+fKXX609O8juJXE7yelwk0W3du7zzwXLB4qd7GGz8PVhifLqub9y48fLLL4/v0JCamjpv3jwA4XBY13UEVSz/AcNePnLR8BypL1LHIGkU6J5QQr/vK3WLjF+CH44i3cCLn7/dqNETzQjr0rCuNn4k9jOFfqajGyoWpPe5sjGFt2/FTgXLDm25cOBBZ89QYPAu6rK/4uCMW2avfeCF6uSt6y+XTFQpsUyCP0ASlSlf7vEnZ8u6xgFZVQBwIKbI//Et/ayRu67rVhxm586donzZ708gchG5/YGUTz/72jDBAVkWjm/j5Acr9LWzkzw1J/nAOVRZMXQVYKFg7qX1a0tEXp+DiBySJ+BPIXK/8MJ8k6mALHpEAIZpmqYBcJgGOBBWjJyopgEFaqE/MacAso7HZ30yZeongwe+3qrl5OaNpzRtNP3iyg9c0WTqFZcNrFP9+kkPPVeUZG0AuqyEevToAY7bOncDx623dAHAOe/Q4QYApmmKOPOLL764YMGCaDR6frgIRFiVcy6ix1lZWcOGDZOIEvwBnzeRHE5yUt2m9Vf/sFbWmalDCaY/Punaj15rvf+nhie2XZi9MTV/60Xhfa1mjqHlC0dD17mqAgiHo7puCkn3Q9s3jxnQ8st3LsveUQ9HL85a6+H72+37osMDd5X95fM5kPNh4JWX30kMVJDIkZQYcBKlJicRUZULL9h5YGd+LD+mRK2UPsRpE9n4J4hEIuJjXLdundAaEt3QiKhBgwa/fcKahpCMdenBHs9t8HVPd98ZSuh/wnXXjvK9ske9hP0hRAwcPLpmyAOzalWZ2pSws2/W+05sIeyn8HrK3nCBtr9f/6sCsY8/O3bfou8q98lJHKC5Bxyg7nqzJ9ZeNhYb9StdVWs4k1KIKvmSUhOTiSilXOqTc58VXl9ZVWJK4Vr7rYjiv4qzRu7WBAuKnz59OhERuSRKcjrKEyVfd82t2ScinAEcqhIT1jcQASJAFJDBdTDjVM6Po3gtqoMhlK9xA8OHTPK7L0xOqObzphC5/d7yRMlLFi8P5msATBZjCKlGNiADhZ7iWFRTFGiAAqgMew5hzfehd1Yc7ddv6S23vND8skeaNZ1co9qI+vXGNmowtmHD+2+9Zc6dPeZOfvD18aPnzJi6MD9XA6BqUUUNZ2UfS0tLC4fkLrf3kGNGx5s7v/nm25s2bZowYfzKlSu//PLLWbNmbdu2bdasWY899tjZ+oSLHaJ6G3ElDocOHbi8eWNJ6O5WDJCbyE0zn5luQnRbMmdN6X/fgNqL59T7dUvnvL13/PhBq+mjyvftVGXX2h+gIS87wgHNkAE1GM4E9HBucEjvTg8Nr/3OC5fm/tJJ3d3ttccvmjexSd+bqyrHt8FANMj79RlO5E1KSHYSBVwuJ1EgEHjhxXlBPazB4GDxonI2s/9DnC7VN3bsWJFsajWxGzRoEEQZFDdghhGW8dr6bTdOWXNRz7UVu+5pPCL33nk4DsQQCYV5SN33yidzbrhlUH3XkQ87Y9+l5j4KbabYRsK+ZqvGeO730uqm1/5SroN84cCYv1eOv9eB6iN23jAdvyjzB02+xFkmmai8OxCQXBJRYpmU1tddnRsLa4DKC8Uq4jtJFMuHVkJwlgOq4tMUiSLDhw8nckmUSJQoUaJE/kEDhsJQgUg4uBf8ILAL2AHsAHaB7wHfD3YQxmEYh2EchLkXbA/4nsJvGYeAHE3JAdjHH35NVIaoAlG5InXv5IXzl3MTnEFVoekmhxGO5au6FgzJsgzOwE2YJpa/t2P+Sz9NmvJx+xunXN58XIsWj1SrOrRO7XE1L76v6WUTW1z+0PCR7z4xe83iVzcfO4GIjKxjOJpurPlmqxwVbzACGIxrixcvBsfSJW8wEzMee+Lpp5/dtWvXwYP7Bw4c+Nhjj7322muaph04cEAk2p8Hnfw0TbNyZvDbmmfHjv563bVtSSJvgMhL5KGUSr7Hn5ytKYAJ6NHsjO/mP5XWr5trwvCKU+6v/8HS8Zm714ucZVHExMFUI8oR1cwIOIK5Ofu2vTf7kWtG90yeMqDyjJGNP31trJGzDaYME9279k9IqETklogSfV4XUcXUcnPmzJENJU8NqjA4Ch0yNrOfFRiGYcm7AlAUJTMzU6TDBQIBS4tC9LcKhvNMRGHKOKzg473m85/lTX4VC1ZhVwRhBsaCpsoBhJD7+Q9T72x/V1vat6b5iW0XsYx6wR+q46t2CxrQR+XLbU5sFS7X7Zh067Gyd227uC8WbMQB9syQ8QGiAFGyw5Pk8kpEJNGV114tgyngYUO1Mu4F/qRg+HmMf4XchVNi5cqV5cqVczklj9vpJPI4ye2krVs+BDYDq3X+po7FBhYbWMz4UsaWcbYM5lIYS2AuApsPzAWe5HiC4WkD83Mj84BVmbkrM3N+vPmWVpKDiBwkuchB5SpVnDV7gWni+DFMm/qqacJkMBnyC2CaMA0cP4KfvlemPvLZXd0WXHnFtBbNpl3W4OHGDSZc0Xzy5c0fbNl8fMeOM+fNW//5V8c3bIrkhqBxRHRoonmnCRiIBEXbdQCMQ+fc1DQNHPl5EXH8C4VEnnuhsrz4NHJzcxlj54dqlZUmbHWn0zSNMYBh5vRnUsteIAQd3YlETrqsRdPCSIkCcBXm4e1b3jywe0UoZ50aSQc3wKBoRWczjpiKqC6rXNcK3W9BObLj8Nb3vnv/aQS3gp8Ai2YdyezXZ3iZlIuIvIFAokR00QUVXUSPPPgQY8wEU6Gr0C1yt5g9FAr9B3VFzhYEP4oVLapbAEybNi2+FUZCQkLZsmWj0ajIXADTUADkAwUGMoPIiSGi67k5gKpBj4SDiAJR9uvutcOGtE67ju7rnfjxS+1n96w0rZ5/ONHmxA7RCoOPu3rRNu/OAAAgAElEQVRmVR/5dd0+WPQt8hA9lJ7oIclR2P7F6/a4PO7yVSr/vG2zCuQoERVQwCJFfnbTNJWY/B/3y5w1cj+lSlOkzb3x5qtOiZwSOYlcDnI56fbbqx3LeiGizY5hooIxCsapfLzOHtLZQwabYJoToD8EfQLMURwDTfQz0E/F4BjGmXj2WO5TB3995Yq2KUIXnJwUSE5xBQJzFizROLJy0Kfvs7ffPiPzBGIyMo7gvff3z1/wU98+C65oMb51i8mX1hlzWYNHmjeYUr/G+NrVRt58/ZNjRn4w+/HVq1flahpycmEwGEBEKSSdvEjEBDhDfg4XDvdQKBSfAp+TkweOo0dOgCMWU0zTNAxNmDnRaDS+jun8MCGt4ibx1sT2BhOminv6jkwIpAqdKXKSw+vs0rVffgE4Q0F+VFShaHouEAWMSFRWTfEhmwxmMN8AK/zMhZxIUJM5VHAZRhRMhhEDw+pvfnS4yhD5PV4/ESUn+ZxEDWrX3rrpFwAGzKAZ1qDHu2UEbGb/hxBeDiHEaKXDTp8+vXz58j6fTxjvHo+nWbNmBw7tl9UIYJWumuA6DAOqArBgrMCABs4gA7kxIBIxM/btWnX/vTdPHHzLwCsbTGnY+u1Lu2y6eNAvZQdktngUE7/EIaAAv+7e3+qaFuQmh5ckB7k8bpLo4ktq/rhxvQZEYShADGbE1IQfNyrHOOfgMLT/dGXyWbbcT4P+6tJnnA5KDpBLIo+T0m5LzY/N1vCgjN46egB9gHs5Bum8n8Z7mqwfV0dCux/mUOAeoC9HHwNDTEwOyc8An70wf7DHRySRy+0n8pIjeeHij/LCeH7eus6dn2106QP/u+LxsaO/HTXi09tve6FRw5F16wxt1XJy08YP17lkbLPGU6+/5qket89d8caBrevZvp2c6+AGTAOcg/MzFVLxuIhukUOi6AEg7tL/JoTorok9u44GfOW8vkBhyrlbIvJv333E5AhFCuMmBZGwCUQUWeRNFYSCQAQ8ApVDAzjjQE4ICqACuaEoOGJhzdA4OHbvOdiy9TUkeR3egMMrSQ6SJGp+Wf0vP/248LTEdQ2GVlQSYePfBmPsggsuiM+cqVChwgvz53GgIBiFAUOBCci6VpjOUBRBAweEXihUExGwEJdzoOYgLxObdvHPt+GDvXh3L7ZpOAGEkbn713p1G5FEfj85nZRSNpEc5E9J+vbH78UOkq/FxO+zdCyKOrr9hxcmgHNA7sHQ4fr1KgppOY+Detx5EfByduSeGLoq6GigC0dPjj4mvwvoAfSHORjmCOBeoDdwF8M9Bu7X+OPAJwsW9q1V0y9axBAlJJe58JVXPwlGMf/FTS1aPti0ydSmjZ5s2/rF/7V8vmb1sXVqj77iiskXXtT3omp9unabP2bsJy/M25WRgcwjhaHaaLAoTquYRfcB+y1px0rdOYnZcWZy/w+Dmyw3Ow8cy159h8hVsXIlchC5nCS5r7k+7fufdhhAQVQ1gJgZM2BwGIomAwyIfPreEz98/vR7Lz385RuzP31rthY+jDi1mWjEAIOiICSbd/a+lyQ3+QKiMRM5qWnT2l99/j64oWtKJBIxwQwYGjSb3M8Zvvzyy7p16woVRmG/V6xY+d3lH3COcB5gQmWKbAYBQ8RqTCHHzw1RyQKIrDYVXIUZhRZBMISIYeVYxE6EuYFevQb4/WWJXC4iV1Fnrk5dby+8SZiugFn68ja5x+PfJncDkJ98crqT3Mn+lAQvdep4cUxfkh8dr2KAjG4qv5vhXs6H6lp/0+wL3AvcC/QFegO9GHozjGSYKqvzP/10fOXK5CRKTixL5K9Spc5Tz84PxzB1+srLLht/UdWRLZo+07bV4vbXvFG/9rT21z/ftNm4mbO+e+OdfV+vyVIYFI6MLFMDACZuKTmSD1MDZzDMQkfLKQ/+B8xuk7uAAUQi0eOAoShKx063EjmSypaR3C4iN5F3+KjxJmBCNxHiOAEcN40s8Ci04KoVz13dkB4Z6H90gGPu+Aqdr6SHhl16/NA6QGeIAjLXFXBw4KPPVrn8SeRwVbroAnKS5KV6Dat99sVykQolxyIAOBCMhQyY/+nZOOd44IEHhNnucDh8Ph+Ro23b9sF8Qy0ATBjaUdPcBxwFjgM5HDnAcfATMAqgh2AUgBXAiIDJMCOQc6Dng0UB1eSGIOtlb35Qvnw1n7uMi9yJTo/oynTPsMEbd24zCk+Bmgmo3IxPr7PJXeDfJncGqMGC7Dtu6xlwJTuJypej8ROacCww8aDC+8tGP4YhwH3cHMbUgUzvB/TnvDfQHxhsmPcBM4FXYuEVL84fmZpCTiIiv89TbtGiN0Ix9cf1u7p2n9Kx46xWLSc3rP9Q40sfveTisU0aTdiwAYfSoRpQGVSOGBMHQWZA1fV8Xc0x1TwgUmQ46OAGGDvJVD+DzY5TmR32DaQr6gkgpMghAFu27rykVj2SHJLb5fT6SHJcULXKlu3rgeyYsRn4iWE1sAHY8dGrk8b2rrXiudqhbe2Q0V7f2Wb/V5fPvM837f7/5R371tA3AnuAI0r0yLsr3nEHkgMpqcJk8yQ76zWuuWbdFxyypodjsjh/WQet//RknEuI0o1ff/21U6dOgt8vuOACIpfHVXbihBkwwGLZwA7OvgS+AdaAfQf2LfhX4F/B+AH6z9A3QN9oRH8EtsPcAHMDsBnYDhzWcExBaFfG3opVqxF5fe5kF3k85HBLju539Tyaly1IPBgOiXk3ixq6nIHf/8M4F5Y7IGdlZfW+u5eTyO0kr4d275sGPM3xgIlhDIOAocBIYATMoeDDdHMo8CAw3dCfBVYAP4Tz1l17ZYOyCQlO8pZJrvrs0wvFjKomTIYTJ/DqknUvLVi34Pl1Ha4ff3nTu9f9kK3IKCiAYcLkyA/JGtdNRE1ET7LHmWoYISAChIoy7mVAP8knA5zG9zYsMEUOA6wgNwIGTcOOHQc8gYSEMokkUYXKKeSgIUPScvK+0swVYfVJ2ZwqK1NyMh/u3p6eGZ+CjHbGrorqLxT9WcK+y/Z/1ezG5rTi9c4mf0nli4Evo5EfqlUv5/D4SXIkp5YlB11QrdK6TWtNqCb0cCxfdIGyVKLOm5YpJR9W1HrHjh1xmTMuiRIqp1bbvuFnsH3ApyaeVrVHgcdgzoQ5HXgYeJjzGYzNNtgzBntGU6cCMzXtEeAxsCe4PAf4GMZ3CG95eHz/oobpLofT6yRH545pR09kGoBqGoZhiHUqR2Owyf1M+Nctd1kLcqgcOHHixDVXt3VKlOCj7l0rHz020zCnA5OAoYbej5kDYY5gyiiwybr2GPAi8A5TPwV2AEfzju3zEDnJXSHlgkenPB6LahyIqGEOgzGAI/NoTEzs0XRt48+HoiHLn44ieQndYAUmj3CL2Tk0TVHUMOOyqGgtNOSL+i/HOeKLamhtcj8FRRXFhopYhOsqODBp2uRCz7iDnBJVrUxPze4MvBZVxgOjInIv4OHet1D25k6x7VWiG0n9ibCFcr5xIvu2cX1o7Rc3GJgMzD167IUnZvZMTpGIHFWqVCGJGjZusHnHlvxInglD47oZLxpq7cc2zglE6pTYVidOnFiope4OEPmJHH3uvgXYqBvPGXyMaQ40jf4whsAYBH43w9067lUwROMjdT6cYwDQLyTfoRi9Y7F+ZnQc8Ipy9JWp93WoUdEl/DC+xCQix6ihI/Nz8wSJF+qUFT1MvVBFyojTlwdscv83wYs20phsgOP5OS+WSUgpG3B4HTRudNM13/TimAyMUeTeqtwf2mg9MgnsVa68D2wA9iGaDlOFjqN7jpfzVXSSN9mfsmzZMsDgUDnkcDSLmWrhqtaRcyzyGwmLjp0q9KhIZDQMLQ+ImEw5VW2Yn54twzgMDp2jSMfsJH63UQShzSmUIVQdQDCSeyI/3ZtMTi9JEiUHJB9RmxZS+p5p4FOA0TrvA9x3x/WU/n3bY98S9hN2E19H2FpN23rluN708bsNTxQMAF6YNPEmD5HQrpGI6tev/+HHH4k1HIrJ4r4KRyPWMo4F5dPcaDb+LUQiEaviAcCECRNcLhdJomsKpVag77+fwfRZXBsCDIbeH8ZwmEOBPgZ6qeivYqDJh4MNBb8XGGCynsBgE8OBJ4G3vvrygQQPeQoTa90XVa527ZVXZ+w/CI5QJGygcK3qoSh0BhNcN3BGcv9v418ndxOIqYwDcowxA7Mfn+MkR7KPvE4aNqje4UNTwefK8gxmPA28ArYcfB3U7cBxsAgXOecq9m096qIEr5TgcXkXvvgCoEaVXM0MCS8K09RC1tUBBkNRwQGT/WZq6wBnIjqvs7AJ1WBqKBYtjOBzmBycweRWzSTMwv1DjSN3m9lPA4epamKlcc41Pcah6jz49Nxp5CCJyOsgL1GKj5YsvA3sGU0bY/IRofx+w+6ivatb4niT3LUkryO+yaP8XC265X9PP0Sff9CUY+qJ/CeSEsjnEiH0pCqVL1i9ejWA7Jw8TS/U9dQ5GDjn3DT578RIbPy7sAr9dV1PSEhwedzk8pCLAik0ZmwzYJ6hDgGGAYPAh4MPBwYw9DcxwMQgYDAwCOxuYCAwALgvpI7VMHf/kWd79qnv85GTyCu5veS9unVbpmjgTJGL9Lo1nesGGKAaSigiJt0y3m1yF/i33TKFtrBhMMNgpgEA3bt2Swh4nBKVSaFed18FHOZ8D3AQyACOc+MEeIgbYabJ4DB1FgtrzZq0lMglkUOSpGXLlqqqzKEzrp2kOPb/PoocLIIJeNHwhB1Q+BXW19NDqzbOhFNDyuJD1l944bnExIBE5JTIH6CEZPrs66FR7TldnQk8veX7m9Pa0s5VF8X2NYhsr3b8h/KhrY3nTqCRvQh4tqBg9jdrxiakkOQkSaKmTZuuW7cORUE8wzDOXF3wXw9un2sIz4zoQM05X7RoEZGLKFkit9tNvftcsufQWODxnGAPYCQwHBgGDGVskGEMMI17wPoCdwP9dPQExjFMzw8+lZv/+hUtPeXLUXJi4YmtU6eb84N5HEwx1Yga/W2GT13dJ71mA+eA3IXIlBXpikaj/fr1swofmjZtevjwYcaYaHQp6t+sjl/WE6ExKRrpvfHGG+Iw+B8XjigxOH3nYwBTFG3KlKlEjpQyAZePyEvX3JyQE1kMzDPkSSw6ZuFT7hnjadY4+unDiju+rvXwvfTEA/T1+1cb4fkwPxkxorXkoYSyVK9+jffff9+SiymWd2jjjyHW4/r163t0vdtJZQKOFJdELg8NGFYupE8DJga1vir667jHxEBgEDAEGFpouWNgWB+o8SmqPj8W/fCDFVMrli2sQCeJ7h3Qd+e+HSaMoBKMmIpRZJPZ+DP418kdcWoknHNFUd5++21LcigxMXHZsmXiMuuIZ3F6LBZTFGX//v0XXHCBRe5vvvnmORizjT+H06PN1n9x5NfMBpc2ISKRnE4+ev/zAQWxB3VzGPAIMCY3o8vyV8pNHUXDe9DRzffqWU8Bn8NcC+zr0qW1CMk2adr4pL9XJGtTPG/XRhE0TbP6p4tXOOfbt+1u+7/2TnI7JfL5qGJV+uaHwcCCjKw+KgYa6GuiF0MvoC/Qn7MBzLzP5NNk5Rmwt4DVwL4Rg25L8ZFHIifR3Xf3zPj1oGjHlh/L18Bscv9LOBfkLiDObgBCoVCZMmUCgYAkSUTUu3dvcYEgd2GjWU208/LynnjiCcHswth/7bXXxO+xLfcSgEInTFweWmGIIhZTwPH2W+/VqVOPJHJ6iTx0TQc6ERzPcN+JnLtFtivwhJY7HXgT+BzmGijrgQw5kn537y4VLqgsMuXFwV/QeiwWE+e84n7jNgCAFcGakaNHTrS8/ApJIo+bnB66sVPg81X9gUUaJqgYpuFehd+jGEMUZbQSe0iOPA7+LsxV4BvBD8DIqlo+2UXkdXi63Hb7wYP7OYyCaF5eOMeAoYHpdpHaX8G/Tu6n96ngnFerVo2IXC4XEV188cVCkyi+3bau68I6Y4yNHj06ntyXLFliqYr/24O38f+BxRG6eAidDwModH9+9OFnlSpVcriIXORJpiPZU4E5ijkdeCn90ENcXwZ8DXkV1F9YdCdXfwVCX3y5Mik1mSQXSa4aNWtZRzrEScnbKHaI3nviuaqqYl4MQ3v++bnJKQFJojKp5HRTtZqksndj5vNRNkM2p8jGNN14jrOlwMfA98Be8KNguWCykhv0kNtF3oA7ceH8F4UCa14ky4RuwCiIhexI6V/Cv07uhmHEH6IF10+YMEGSpMJ+ux5PTk4OY8zyqJ7SH2DKlCmWbLQkScuWLVNVVdgL//bgbfx/YCfzu1r00AHERHOVAp3IRURuLzm99MxzNwArDLwDrOTsa2ATsMeQdwHZMPMBORTO/fTzT0T3XV9ycv0Gl1p/TPTztFESYBiGoijx+y7nHGAcRl5B9n33jxKtTSUHOV30/sdTOL4FVgLvA58Aa4GtwGEgGywCQ4bJYGD3xn3lE6smeSv43MkLF76Un5+rM5lDNaFr0KxeHDb+JM6FW+Z04t68ebPb7fYWwdr/BazNIBaLRaPRrl27im3A4XAkJCS899574rv22bzEwOJ31SoEYwzMRCzCTxwPVa50MZFDLPU6dcjQNwL7VHkLcAQ4Fi44AISAqKrmA2pMDc16+vGU8snkInJQzVo1xN8wDMOqRLVRMiGriuiQnFOQP3zkMHKQP+DwBuiK1jWAI0CGyIgDCsBV6IDo6KJq4rD36IMznJTgJL9E7scffyISLeDQOdRgLN8EMwq1/m38WZwjn7vwoYt9PhKJ7Nq1S1jiTqfT4/GgKBFCsLymaeJKzvmPP/4oWq0L5bly5cp9/vnn52bMNv4UCleb4Hf1dLdMLMLnzlno9yUTORwS1a9d5cCun4TuH9OCSjQP0DkTnVH0SCyo6jGv3yXqzh0uqlWrJuI02TnndjS1hEAYaqKzrnjFYKYJaGCyrk17fHqheICDLm/ZIDf/SCSSY+gxq6oZOrhSVA9ugqu4/qqbJfJL5E9MKPvss3PFOcCEqnFVkLttuf8lnAty55wL7hb+dM755s2bLTdLQkJCfKvD+LAqgG+//Va45l0ul8/n69Gjh7ilRE8M23gvfvB4fo8v6EU0ooIjFtVfW/Y2kYvI5XZ6vEQzH5kE3QBjMDlMxs0iBZ8imii8N4gkoho1aiAucqPrunVv2Chp4EVRdQ1s3svzhAqFP8VNDlq85CUAiqKBg1vZVRxMU8ENcMhR7Zq2NzilRCK/15P85OxnDZObnHEwEyyiyCagGHZA9S+gxJH7KTnsa9euFQa+MN7vuOMOTdOs5W0bccUPforx/lsqpCwXGnQ//bS+SpULJckpkcNNzhmPTLXsNaHvDQ5eJPgTKogmJ6YE3H43uZxEDS9tEP/XbGYvyRA1ohFNM8CCSrD2pZe4AoXG+6Ahg2VFEzeLojIOqKqu67qiRgAjmF/w8UefBfxlnVKig5KI/DNmPK1qXFYMxgtFH22z/a+ixJH7KT+4ZcsW0YrX6XQSUbdu3VBk3VtFTzaKE2cg90IUbb0sHA5ee+3VgUBAInITTZ88EULSzyJ39ps1t+brtRXLVvI7vYken5Oo9iW14vvkWX1cz+VbtPEnwQETzIQhHg2bNvAmegS5p1Yqtz/9gAmmcT2mqSYYA+dgqq5wIBSKPDtnHpGfKDExoSpR4pNPLuAcug5N51bdqWbY6/0voMSRe3y3dVmWrStFwswdd9xh/R6b2UsETiX339qYcM5Ns9BR0+WOtEDAR0QOiaZNeZgzTfheeRG5C6E36Hh4/ESf0+skSvC6nETdunaJz6aNv5FslDwwDl2HajA1oobvvKubYHYRG993eL8gd8VUTSCqKvEm+UuLX3c6k4gSiZKIEp+YNV/I+Wk6RBaOoqmqbp/U/wJKHLnj5KX7448/CjVR4Zbp0KGDeN3OiispOEm35xS1ZOiGSJ5R0zrf7HI5JInIQZMfnWhyQ+hxMhOsSKqNG9AU8+YONwlvu89HkkTffPN14d/hnHN+etmEjZIEBuhZuUcAncPYvHmTiJyIltYZR361hL1MIKpw8UQxYQJTZ85OTKlI5BePxx6fE5GZyWCYheRumHaE7a+hJJJ7PObOnVuhQgVLi6ZHjx7ikC6se9t4LzE4Q/kSAN2QdSNi8sgNN15NRA6Xk5w0cdpEDYYBZoCbDCKeyoSeG8dVV7XxeB3kIKeHyEGZmcfEHxAOGZvcSzYYhx6NFQCGpsc0TZEkkiSJHJLT5fn1yDHV/I3cC6U9gZhhZGRmXt66jShbI4c7kFz2reXvqyYYLxR41XRT1Qyb3P8SShy5R6NRWZYVRYnFYoZhtGjRwmJ2SZKWLl0qyN1KmjwH47fxhxBJMla3Ex34LUBqMpVD4Yh1uOlaEk4ZF014bJIMTYOhQ9ehmVzjMEymcuiA0fbqNp4Eb+FxXqKdu3epqqrruoixW0qExfuebfwedLWwQdKJzCOHDu5xOCkxyUsS+RMCWTnZhRqx4DoMlckxPWLAUGFu3LmFhHi/ixx+qW7jOhnH000Y4oSnG0zTuaYyZk/7X0GJI/dT4PF4nE6nz+fz+XyVK1cOBoPW7+Sc20WqxY3Ty5cKLXcu3DNcGGfqrWk3uVwOkohc9OD0STKM38gdKofOuMq4yqC3+t8V5JBEhSpJjt1791jnM865uIXseS+xYAZEayTAyEjfL0mFdaokUfqvGYLcdVMT/RKietCAYcDYumcrucjpkwS/t7vpahM6hxGJhYVPRohy2+kyfwnnqIjJ4ncABQUFe/fuFeTu9/u9Xq9lgFsGmhCSVFU1NTXVEpapWLGi9dtsm73EIF4P8jf5X1XVi2acGYbWqdPNhRoSDumRR6fonHEwBtPkBmOFP6hpSiwW6dixI0nkdLsSkhJJoi1btlgVbeLesM32kgzOYRgio0lLTz/kdErWyfvo0aPW3Il552C6qXGwQ+kHSSKHSyKJEpICrf53BY+7l2z8PZw7co9PTs/Ozm7fvn1CQoLH4/F4PPFSUKckQtSoUUPkufv9fp/Pp+u6aZqixdfpF9sogRCSge3atbPOalOmTLGqGU7RCFJVtVOnTiJ4LqLo+/bts6x1Qe622V7CYYm2ZmRkiAzm08k9ft4554cOHbLq1Z1O5+WXX15soz+PcO4kf+MNLtM0J02aJKxyn8+nKIo10+IMLi4OhUKC3F0ul8fjSUhIEK9bv8quUC3JiFdmvuGGG7xer8fj+QNyDwaDy5cvT0hIEOuciGrXrn3ixInTOd2e91KBjIwMS8z198g9Eolwzo8fPy4K0ZOSkoiodevWxTrw8wTnjtytY7XA9OnTxTk9KSnJ8rFYq11VVU3TVqxYEQgEHA6HMOWaNGkSDofjDwE2SixEay3xFUCHDh0kSfL7/b9H7qK+YeHChRYXJCcnT5061TrVxZO7bbyXChw+fJjicEZyF/O7e/dukfGcmJhIRK1atSrOcZ8vOBdt9uI53ZrUhx9+WEx5SkqKld9myYdxziORyNChQ4Vfnoi8Xu+zzz6LIqvNTokr4bDab1nSnn/slhEb9qJFi6yaBkmS5s6da/3C+LvIdruXWFgSsIyxgwcP/hlyN01z8ODB8Vd27dq1ON/D+YJzQe6GYVgr0zAM4TefOnWqz+fzer1JSUmnSLlad0CXLl2ISOj9Op3OtWvXWtcIY9/u21BiEe86MwxjwYIFgq//wC3DOX/qqaeEp064ZSZOnBj/O627yCb3EgvRwUNMenp6unC2/LHPPRQK1atXj4jKlClDROXLl9+0aVPxvYPzB+fCLRMvAmOlzcycOdPv94tIqahIOv2sfffdd1t3htvtXr16dTgcjrfZ7ZyZEotTZjMrKys1NVX0VvyDgOrChQvFQU1gwYIFiAubW+Ruu2VKMsShzTTNzMzMxMREl8slPO+/R+6Msbp160qS5PV6xbnN9rueFZwjco/v2CIwdepUsYA9Ho/g6Hh9KJHPPnDgQLHzezyeYcOGCVpnjNmcXvJh+WSs05Vwp/4Buefl5T344IPirhAU/8gjjyBuC4+ng3P8dmz8eZimKQJsubm55cuXDwQCYhWfkdzF18aNG4t5F/yenZ1dnG/gfMG5C6iegvHjx4sFLDIiTvfMMMZ69+4tmJ2IRo4cGa/kbjX0sFEyIaxsqzwtNzdXJEcR0fTp063LhNdOVVXTNDMyMiyb3el0XnzxxVu3bi2e0dv4B+BFALBw4ULB7E6nMyMjQ7wYL8ovLDZB7j6fTyz2P6hqtPHnUWzk/vLLLyclJQUCgcmTJ1svhsPheLmYfv36EZHL5XI4HGPGjMnLy4uXjrLNt5IPMZuMsWg0WrZsWUHcU6dOxWnpjIZhbN++XezlbrdbJDvbU1wacUZydzgcGRkZYkJN0xTWmzDUDh48ePHFF1veeb/ff/DgwWJ+D+cFio3cOecNGjQoW7bshx9+iKIN3DqtC7edCKhKkpScnPzuu+/G64roRSiu8dv4f6EoijDQ8vPzFUWxPGyPPvqouOCUBPb9+/cLw00c6Tp37myTe2nEGcmdiNLT00Ws1XLOhMNhxtiMGTOEDScu69atmx0wPysoNnIHcOmll0qSJHJgTlnG4ubo2bNnIBBISUmpXbv2KX4bWZZN07QDLyUZlrddTJPP5xNu90mTJsVHTVRVFRdYmXNOp1OSpGXLlhXLsG38Q/ye5X78+HGc3HNVrPrhw4f7/f6yZcsKFamXXnqpGAd/PqHYyD0WiwlH26pVqywD3DTN+OzGXr16iTzIypUri1fiUyrP8YBt/FVYKc8AQqGQ5U+fO3fu6U5VwzAEuQsucLvdubm553zINs4Cfs9yz8zMFBfIshxfiD506FBxYhPz/vbbbwt3jY1/iGIjd9M0hd7Ie++9Z3XesPJqTNPUNO3OO++M79ERrxcmaqPsY3sJh+U6y8zMvPTSS0X83MpiPsXtLuTkRN94d7AAACAASURBVLKzJEkFBQX28bw04vfIfe/evcImM00z3qE6duxYy2XXpk2bo0ePFtvQzy8UG7mHw+HWrVtLkvTFF19YL1r3hCDxgQMHBgKBsmXLrlq1SlxgrXbDMBRFsXMiSxHmz5+fmprapk0b8V8x12IGZVlmjG3atMlKhrvqqqvC4bA9v6URZyT31NTU9PR0K905fl8fM2aM5Y4TfTRtnBUUp8+9ZcuWDofj66+/BmC51MWWLm6CPn36iFnft2+f+K7InCum8dr4axDnqmg0qmlaJBL55ptviKhhw4biu5YRh6Jw+s6dO4VqWJkyZebNm1d8A7fxj3BGcu/UqRPijDNd163sifHjx1sVTGlpacU48vMMxZkt07RpU6fTOWfOHPGKZaYVFBQAkGVZ5LnXrl1727ZtxTVOG/8ElswIY+zjjz8moiZNmqDIHS8ca1Z4bdeuXVY0denSpcU5bhv/AJYaqNi/O3ToQETxExofjAEgJKTEHjBhwgTb13q2UJzk3qxZMyIqV66c4G5N06x5VVX1+uuvF8kV8epRNkoLxFSKc5iw41auXElErVq1smLm8UoSQorE6/WKlInFixfblSylFGck9+eee04s8HglQU3TYrHYxIkTxaZerly5Y8eOFefQzy8UG7lHIpHLL79ceF06d+786quv7tu3b8eOHVu3bn3++eebN28uvhUIBMaPH2/rd5c6iHOY+BpP7o0aNbKstvz8fMts13X9yJEjLpfL5XLdcMMNOTk5sHOiSifOSO4vv/yy+K6mafHZcYZhTJ8+3UqVERfYgoBnBcXpcxfFC5UqVRJTW6lSJYfD4ff7heNVvO50Oq2aFxulCGIBW5Y7Y+zDDz8U5C4usNrhRiKRYDCo63p6erpIlencubMw2+1FXhpxRnJftGiR+K4Im8UrEIwbN86qTVUUxc6DPFsoTnLfuXNncnKy6MUhJF6t/mqWDknjxo0PHjxoy8iUUlg+d9M0P/jgA+GWEcQdi8VEypN1LFu9erXP5yOiUaNG5efnA7DnvTTijOT+/PPPi0Rnq5macMrl5+cPHz7c5XIlJyc//PDDxTvy8wzFSe6c8xUrVqSmploqr263Wyxv0ZbF6XT26tXL7stRehEfUBVuGb/f/8wzz2RlZcVfFg6Hv//+e9HQo0KFCjt37hSv27G10ogzkvubb76JogxmcZmlOzRjxgyRKrNhwwacrBBu45+gOCtUxfnrjTfeGDBgQJkyZeKFvEU+3NChQ8WNYltwpRTWAgbw1VdfiZ27UaNG06dPz8zMFDIjOTk5jz76qGiWS0RVq1aN/1kbpQ5nJHdLCtQ6q1kntvvuu09YcuvWrZNl2XbLnC0Up+WOuIZKo0aNuuyyy1q2bNmiRYvLLrvsxhtvHDx4sLjGLkMvjRBLV6xk8fy7774TLnWBatWqXXjhheXKlatVqxYRJSQkOBwOwf5WCrxtuZdGnJHca9WqdfjwYRT53K0+yW+99Zbwzfbv31+sdKte3cY/RDGT+x/DKnOws2VKIyx2FjZ4dnb2Aw88IJhdJDVbheniiSRJDodj6NChwuGuaZo976UOVrWKCJjn5OS0a9dOHMrHjRv3zTffiO8qipKZmTlx4kRR1kBEw4YNE5tBfNMeG/8EJY7cY7GYUHwEIMuy7ZAppYhPh7AW/KZNmxo0aJCamiri52632+12i9574pU6dep89913sLuklloIU0wotgPQdX3SpEliC/f5fC6Xq27dui1atKhTp07lypWFXlggEPD5fMOGDRM2u6ZpdgrsWUGJI/czwl7qpRrxDpY9e/aMGDFC+GdSUlLioywXXnjhiy++KC4Tjlc7ll4awRgTEycOXjt27Chfvrx1OBObunjicDhE3nO5cuUWL15s/Xhxjv48Qokjd5EsZUlKmUUo7nHZ+Duw/CpW8x0AmqYtW7asTp06LpcrJSWlWrVqgUCgbt26L7300ilVqbZbppRCTJwVGp01a5bVbE8qgji3iSjLzTfffOLECdg+mbOKEkfu8aXJnPNIJGKbb6URVqss64htGMbpx+38/HzRDTk9PV28Ym3kBQUFthFX6hC/H1srNxKJzJs3Ly0tTRzRrHIWcYC77rrrhC9OVVWRKGkv+bOCEkfuAESas0UEtvlWGiGOXwAMwxB8bTXVMwwjFou98cYbGzduFBdbJM45F53YimnUNv4prCQZqzhZ6AByztPT02+//fZy5coJ/7vg92uuuWb9+vXxPyh6ORTrmzhPUOLIfceOHR07dlyzZo2qqtYit8vQSyOs6VNVNV4IUFD5c8899+677+q6LhLgYrGY8MmYpinoAHGRWBulCKfMmnDOiGBpQUHBypUrhw0blpubGw6Ho9HogQMHxGVWWYPtmTlbKHHkPnv2bCL65JNPUEQKsAWkSicsv4pls1vfikQiLVu2vPPOO3GyyYa4RW7b76UU8eewU14BsGfPnpYtWx4+fNiKwVhJcZbIu42zgmIjd8utJuZV07S8vDwAdevWJSLRJNfaw+1ixVIHxpg1a1bDPPFKLBZbv369yJ2w2rCI163NQNC9bbmXOsR3UoufPou109LSXC7XkiVLxHct602W5fguHzb+OYrfco+fy9WrV5cvX97hcFSqVOnVV18VL9rHtFIKERK3KF741oTvpVWrVsLlevvtt+Pk1GZFUcROYB/XSiPEdMe73a15lGVZluU6deqIgCqArKys+MaZ4om93s8Wipnchf0uOrF9+umnViU6EV177bXCW2eb7aUUwjQTk2gYhlWP9tprr4mq1DJlyrhcLivBWSAajVrCged8yDb+KcQsi01dzKDYzkXB6qJFi9xuNxF5vV5L1TkzM1NRFKslciwWs433s4JiI3exP1vNHAzDaNiwobDmPB6Py+Xy+Xxjx461hSZKKawkGWvFAigoKFi4cKEoYxETLUmS3+8/duwYY0xRlFM2cnuRlzrElyWfovo3d+5cq44pEAi0b99+//79AASzA2CM2Y64s4jitNytDArG2KuvvkpEZcuWFfxudfB45JFHjh8/XoyDtPH3IMShxHNRjw7glVdeEccyS1VGoHv37qtWrYr/cStz5tyP3MY/xCmijwAYY+FwuHz58k6n0+VyCakJImrTpo0l7yxg91Y8iyhOchdWeX5+/g8//CAE3K2N3cqETUxMnDdvXjEO0sbfhmi4gyJrbvv27e3ataOiTixerzcpKUlY8U6n84477rAkQhGXKGWj1CE+59VSexbn8ooVK4oiJo/HIxLeu3btKq4X+RTWPWPjn6M4yV3s0tFotF+/fla5moWUlBTxSps2bURHTRulC6IcyTqe33XXXfGS/W63W5C76MOVnJy8fPlyxIVY7BN6KUW8ahgAznmXLl0sc61s2bLWbeB0OitXrvz666/H/7itFXi2UGzkHh8cFz44sciF5S6MO4fDIfQCRQ2bjVIEq5+OFTO31rNou2PVoAtpQCLq3LlzKBRCXFCueN+Cjb8BwexiYxbzKMuyNdfixCa+Wq00a9WqtXXrVgBW8ZrtjjsrKGafOwBN04QPrkKFChahi00+EAiI6ReBFxulC6cohBCR3+8/pd+WQHJysjikn7KqbSOulCI+h33evHmWI86acbGjC9L3+Xzbt2+3MtztFNizhWIjd865SJjZs2dP9+7dn3vuuYkTJ/p8vqFDh7Zv375JkyYNGzZ87733ZsyY4Xa7N23aVFzjtPH3YBWdCvtdxNPat2/ftm3bO+64o3r16v369UtLS0tOTr7rrruuvvrqunXrdurUCYDo0WPVMdkodRAzbhUnCp9MSkpKYmKiOJRXrVpV2G01a9a89NJLiWjt2rWIc7jbYdWzgmIjd0sONCsr68ILL7z22mtr1qxZvXr1//3vfykpKVdeeWXdunUbN24sIjCic66NUgTL6BbmW1ZWVlpa2nXXXXfllVfWq1ePiK6++uru3bunpaWNGTOmadOm7dq1e+eddwDIsqxpmsiMLM43YOPvIj4SzhibMGFC1apVr7rqqsGDB1evXr1t27ZpaWkVK1a85pprFi1a1K1btxo1avz4448AYrGYtSUU2+jPIxRzEdOhQ4dkWV60aFGzZs3mz5+/ZMmSUaNGDRw4MC0tberUqUOGDHG5XJ07dxYVEDZKF+KFZXRdf/fdd5s3b961a9fnn3++Vq1a48aNmzdv3n333bd69eomTZoMGzZMaP9a1GA7Xksj4lOerDSYHj16tGvXzu12L126dNasWQkJCSNHjhw7diwRTZgw4bnnnjtlPyiuwZ9nKE5ytzpfL1myZNmyZY0aNerRo8eLL75YvXr1Hj16CEf8tm3binGENv4JdF1XVdUqQzMMY+bMmSKaMnr06ISEBJ/Pd8899wgrfsWKFbCd7KUfgpojkYjwu4qtff78+bVr1542bdott9ySlpY2cuTIW265pX///p06dRo7duxXX33FObdcMfaJ7WyhOMld6HqL9Xzo0KHXX3+9UaNGVFShKmx5kf1qH9NKHU5poCq+BoPBuXPnCstdBNaqV6++dOnSgoIC0RTbisHGR+RslC5Y/C7+Gw6HDx06dOjQISJq1apVUlKS1+vt1KmTCLEeOXIk3sMu2gDY835WUGzkLjhdfBV158LNevjw4cOHD+/Zs+fo0aOW0WeLEJQ6nBIOlWXZsshM09y5c+eePXuysrKOHDki0h8FLC1JOxuy9CI+BdZ6kpWVZRjGkCFD6tWrV69evebNm2/atMkScxcOHEuHwMZZQfEWMSnWV8YgdmvGWCwW44B4MPCTHO78t39NwHbKllQwgKlKDGCaKoeC+eAMnKlKTJUVFM0uN5ksy+AwTR3cjISD1k+Bm8zUAduCK03ggMa4CXBAN5iqqmLnNpiOotOY4PFIVDYBjXFFO0ME1S5SPSs4a+RunaQikYhVomaaJhgH42A444Of9mAcDNwAN8B1cAOcgXPOi34PB+MMXAdXwBVwHidRpCiKrRf6L4H/DphhgsP8P/bOO86uqmr/zz5771NunZJK6B0lgHSU0ARBBFGRDkoJoTepoihFahB5XwUBQTpkUqbXTDrpvXdCCSEhZTLlltPX749z752bkMlrJENGf/f57M8w5ZIp++zvWWfttZ/lWL7nEHm2lbbMFJFDvk1edrgWORY5Frk2ZS4JNzP84G3eiz2bPIs8i1yLPJt8d4ffNzfp+VwopO92u/K74AZ/3mCJ7TBz4hIliBJEJpFD5Pvk+75HrkO2R65HwVSS55OZfaXT9aW1Q+XYEiiZTBZKZrvS7oR70Fol/2/t+34uTNv58Cnz1s9G5Q6RReTkwvNtX+wQpYlMIjd7cZimGXxrz/MKDXZ3u7pabB1t7a7tEHm+5zi2SeSRbxM5RDaRTX4wTPJM8kxybfK2vZmTR+R0vn6b/8Um/18N3vMrcwrajcqRNH9jnL7WNclxHN/3XaIkUYLIosyKJp988lxyXHJ88nLr1yJKECW/wcN3fgKnUBe/Q+3OtEzg/RY8UnV0dAStVWzTsU3HsnYwzMzwTMtL2Z5peablmLZl2lbKtpKO1eFaScdK2ZZpW7ZpuablpS3XtCwr84KkY9muE1xtHR0dQXlGUFFX0O5VV3An8jasX5dMdti2mU4niTzPt0wrYdlJ20raVsK2Em7esK3g80nL3n4En3fNpGsmPTPhmUnXTNpW2tqRiKitrS0gjuu6hWLZblKOobl3chVNrusmk0nLsoL0S0dHh+P6HY7fYZNl+m7a89KOa1qWlTbtpGknLSvtmpaXdty0Z5l+h00djm9azg7ntytt2LAh+O6+73/xxReF8qqdaLfBPf+JeOPGjYMHD953330557FY0Q5HNFYUjceCt+HsiMZjgcLxWKgoM4LPx6Ox4misJBIrjsbi0VgsFosGn4/HVVUtLi7Wdb2kpKSkpOSYY44JWrAWtBvVFdxrqiuPPurI4uJ4aWlxOGz06lWi6TwWD+UNI+9tKBYPRbNv80fuq/FYKB6LZN9GYl0osBi88cYbgzKbQAXE73ZtlwbJ1cCcd955Bx98cDgcLioq2muvvfr06VNaWtqv317RWGk0VlocKSmJFPUKx0oikVjeFJdEIr3CsZJIUXGkJBYtjcZKY7GirqZ4hyopKbnhhhvyuzMWqi26UrdsqE6cOPHII49UVVVKCSidg+H/HhnnX4Bl/7/s5zkgAAFwgG/78pwLTaD77ruvO36v/5/VFdxvv/3WrCMYA6CqAgxC5Z0TqnQ9dnIB4GsfbqvAYG7gwIGF08vdrVQqtV3P6+bm5kMOOSRnyp/nC6YwCAYhoKjZpZo/ucESVgEBhUMwCEDZ8QR3rVAodMMNN7S3t+e3+iro69rNG6pBA8x33303Z8supNY5VJk3uJRcSi5Vlj9UyVUhpZRClUp2CFVKKVUhdSENnhm6kKqQwbcxDCPo6RMcfSotLd1dv1dBgbqCu2FoAEIhPR6P5hAPQEouVC5Urmhc0TjTONMk07iiMaEhGNtMfeb1mctju6n/unKIHzFiREtLS5B1LeytdYfS6XRQphyQff369YceemgOtYGZa+5DVWg617IrlKuSS5UJlYns6tYFz3yVa6rQdjy7XSto9nLAAQcEJ2AK2ol2G9yD0wfB6nr77bdzsRWggG0buW8bmbFsJM63jc3Zdi9imY/yX8yAaDiSW+oAVFXVdV3TtN31exUUqCu4g0FqihGSYJlZUiUvikfZdtOsAIqyXbS+o5BdyVwwSnZ0EbznjILLy8tN09yuF3NBu0u5EolckcKqVaty1p5SSk3TghCeMZablG3m9GtLeKePZP+Hgu/Vu3fvYA/AsqztEkcF5bSb0zJB/P7WW28BCK4ApghwwRTBFMG4wrgSrFmugCuQDJJBzRs6oEJRoUimcKYECv5HxjMfctY5co8IucxMOBwOhUK79/cqqAu2u5ohNEMEpI5FwxpXgju0ZLkZFEwR4Cq4Ci62n3pARfB+/osFhIBQIURu0rcTsi2cGhoacj9kAe67XbmETHD7DDB6//33a5qWH1R13sozS7Xz7rzDwTjyV/S/ruC77L///sFPlSuQ20N/nh6t3Qz34Aqor68/5JBDsrMNzdAjsShYJtpigCbV/DhdzRvF4agAQiLzAgVMV7Xt7/9fu/XnVjuAkpKSSy65ZPf+XgV1Ie/8C87VQhwMXAEHVEADiwrNgNQVlUNhEApTFa4DEkwwxhigcSWYeh2KCvQKx1QoAgrLj9yDm4DC8ld1PB7PTbqu61dfffVXX30V/CiFdl3dJMdx8sslWlpa1qxZEziFBNMR9GDIJEUZ1LAGBkXwIMqWXChgLJjXYB6zD+yMYydijIXD4eAficViuTDuxz/+cWARTNkjzQW471C7De656tfgw1mzZj3yyCP9+/fv279f53YK59lNmNza5Qq4ABdgwVuWuSMgaoQ4IMA4U3bwfJcdgRFVoN69e5900kmvvfaaX6h3/pbkJdPtf3vpLz8658yILgVQrBvFakgDDAgNkkMwSEAyEYYIgWlQJFOEoYUkhK6oYWmoUDQoweMa7+R75t4e3MWFEJFIJDfXvXr16tu370MPPbRo0SIqHGjsZgUAza0p0zRbWloaGhoOPPDAwJE71wBZVVUwyJCaDb+UYItVgZRcF4pUFAHGuwrR8pXL4+cn9IuKii666KKgl7rjOLnbeeHw2g612+Ae7FkHte25T3722WfDhw+Lx6NCCEVRgvu5EYoAAoqEIsFUMDW7tHUoKgsZIqSDQdW1XEZectEJ923LLUp6lQI4+uijn3zyyRUrVhQMp75deUSO7STXfv7xfXffoSuKCmiABqhQBIRUDF0vEkacR0phxMENcA1cgklAAsIQobAI5/ieqa9A/kRvA4DS0tLBgwc3NjZu3bo1d6XlpruQlukmBecTt/tke3v7Z599FnjABXdf5OaOc0hpxIq5FkJwd4cavAMmgt2XUCS8k7A9eMrPVtzhlFNOGTp06NKlS9etW5f7AXI39cJ636F2c1omd1QsV3G8auVyKZTcXR1CgglwFUKF0CFCkBHICNQo1CjUEFSBohAkRDQEhemqxrfbXw3WPO+M7OLx+IcffrjdD1DQtyKvrX1LcLL05b++EDcMFTDAVSgxIw5I8BBEGMKADCNeCj2CcByhKKQBboBpQb5dQKhQ1EyRHBi2j+xy4dt5552Xq3G2bTtnOuY4ToHs3artnoZzPD3qqKPy56ikpARMgRQQAqqGUBTcgBFHqAhqBFoIqgohwBUm1Z3APT8XF4vF3nnnnRzKHcfJ1bZbllVwHOlKuw3uiUTCdd3tDoyZqfTyxYsCNKuqmkvDHHvWWXsffVz/753Q59gTex13cvHx348ff2rshFPjJ5zcb9CJ+51xAvoXQQU49JCR2ZrLX/N5kXskFg2FQm+++WbuocHP84YuqJvlEdlEJpH9+B8fDtLoBpccCiDApNa734EnnFI88Jjo0d/r9f0f6Mccaxx7fPSEk4qPO+GQM8859AdnsFgvMMkVjUPJVkBny6VY51N7LBYLOnBecMEFAcTb29vzA/agBrcQwe125f9Jfd/3PC9Hedu2E4nEwIEDc+kywzAABUwcdNxxex9//ICTTu530inFRx279ymD4kce0/f4k/cddPr+p5229/eOhZRgYudJ9xzcdV0PjiUmEon8onvbtlOpVCEp15V2c86diHzfD8oiichz7YVzZgbLFQAEh1SN/v0b58xdkbaWmPYC25/r0CyXpns0zadpRDP99uaNK//47t/RNwYJrqksb8EDO0i7c84bGxt31y9S0K7I8z3TdRNE9gtDn8rWsCpc0cCkKOl9yx8em/XVpiWeN89z5hONSyWnkT/N82b7NM+0m1Z9fNld90JoYAJQeN7uem7GdS1TkhHs1gwaNIi2JU7BJLZblU9zyjbFtSwrt4+97777AmCMaZoWkD3St3/FtGlL0qm5jjndTk9Jp+YTTbPsuUQz7PTYjevfGD9u3xNPhKoH894V3DnnuTrLt956K/h2+SjPvV/YY9uhdmdaJufwGcj3ffLdhXNmhjniYR2ACOnBw9rETz6Z05GYnjQnp53xltdsU6ND9R41eN4USs+grTWfL0SfMKKaFg0zxkR2tW9fPZ3dUC0rKzNNs+AX9q3LI7LtdCt55pOPP6IqTFOFYYShSHAJ3bjqt7+d3rp1pms1dmwdT26dnax1rQbPmUk0j2gV0RPvf4h4CfQQmMK+Vjol8lLuhmEYhjFo0CDP84Kdlfx1vnHjxqD7z577U/w3K/8Pu5054OGHH56raQEUKAKRSO2yRUuJGhJbKlMt1VZHI9kV6Y5mcpv99DTypiRaBv7sAoTD0ENdwT33NCClVFW1qqrKdd3cYdT8DEHhca0r7Ta45/bTg6NM2WMFXhC58yCFUlICVYVmNK5cNTWRmJAym02n3vZqHapyqcqhKpcqnK3jKTHZ3oKIgCqgqqqQ22Rjtw3cg0zfiBEjctef4zgFO6FvS4Fvewf5ztCn/yRyu99MARdQ5aUP3D8jmZhBXlV7SzNRA1EjUaXv1/te2aaNM4ieqqyAbkBKKAryqmNF3oznyh+FEEHkHii/KUQB690qz/O+ztBgle2zzz65QJtxBVxClWULZ88lv8ZprSG7jvxysqrJrSO/LNUyhuxZ5B7xswshtZ1E7rldlmBDtby8nIhs284/r1Q4vrRzdXuzjlmzZoRCwU1Y4XoYQkILN33y6aRkqqajvYH8JqIql2o9GkNUYVI1UQ1R2fovjeOOhTSgSBUIsyAD33myUWRKMsAAIURZWVnu+bGwzr9NuYGNq0vPP/Osmp0UGdx4hXLz44+tIGpsaa1PmbU+VfpUT1ThUwPRWKJhG9YPHTsGvUoRCoGJ7arj8m/eyGZgzzjjjD39GxdElOexfMABBwRzpCgKFAYGqErV6kWN6c2VfttoogonXet7tY5XR36Fkx5DXlP75rOGDAHXGeT/6S0TlLeXlZUVNsx3Vd0O9/kLF3ApGAsOJEkIDaHY6M8/n03UTF4jUR3RSNuvMKnRofKEX+bTSI+mE13z1PNq330BoQJRARXg2a1UxoLzL9CDWK8A9z0kn8j2yCXy8uCuASqDpkkIXH3ffbM6OiakzElEzUT1RCMdqvCpmqiaqJm8iWbyyJ9eiKIiMMGgbAt3hUEpwL1namdwD8kRK+ePo2QVpSvJG03U4FOdTc1EY4iqPWs+0Wtjxxf3O1BjYVaAe7ep2+G+bMVyMHAuM3APx2CEKleu+MixGz27hqiRqJaogWgSURNRhU+VtjeP6OnhldDigNCACIMW7MpuC3etAPc9qhzcXY+ee+bZXMZcBrVMKm58/NH5rjPRcWssa7jtjPCpwqcKn8o9GmVZE4nmEf1oyI2QEhBBwUzO9VNAEVCEUoB7T1SXcFclSmNvL53dQIl3rZbXU1vqiWp8qieqcmkM0bBE+xyiqS2tMEoAI1dsUYD7ble3w335yhW5s2rgKsIR6EbFsqXjUh2jya7yrFqiSqKytFVp0Qdbk3VE44kmJJ2nh1WAhwFpgAcP+xydFZA8GyQW4L4H9XW4B0Ph4BENqnL17x+caSanEo0lqif6wHZHE1X5VEVUR/4Y323cvPHn99wdFMblV0OqQOZYUwHuPVJdwJ1DCIT0YR8vm0BURe5wcoLQrYHovfZUJdEIx26wzDFftSBUChYuwL371O1wX7BoYSfcFQkhoRuTN22clEpMIqqyktXk1hKV23YzUb1HVS7NIJqYssvmLh5w5HFapEgoPFf4nA93tZBz39PyiWy/E+6dPvscLKJCU256+vFpyfa69i3Dtm6qI6okaiCqJRpN1EQ0gfxJqfanR5Txvn2CtEx+NWRwRy/AvWeqS7gbYejGyJXLG8xElWdVEr3f2lFH1EA03HRHEjUQjWxvn5i2Trj0GsT7gBXg3l3q/g3VObOlpqqqHtTARgh01AAAIABJREFUgkuEI80fr55lpecS1abaa12zkbzyRPsYokbXG5lKTiCaaNlz09b51w+GZoBBSr7d2aUC3HuCfCI3yLl79Oyzz7LcQbMggNeU24c+NcdOLiEa7aQbyWsgqkiZjURjiKrMxDhylhKN/eKz8EEHgct8vneOAtx7pHYMd8YhdIRiZbPnTkx2zCOaQjSytaOZsgl3onqisraW+US/f78MkSIoBbh3l7od7jNnz5Ca4JxzoYIJaAZU4/rfPzJq8aIJbS2VG9ZNcO05RGMtawpRs2nVOGYjOWPSyTmOdeFtt0FKcCXTsCWvfU8B7j1BO4Y7wDigCUjlO+ec8fA/X5uRToxPtY3c8GWzY9enUg2WOcZ3axKt4930bHJnJVr5/vtCSgQ1lNlt1eCfKmyo9kztEO6McQYJpt37zNB/jJswOZGoWv/V6LbERx6NsfwJRKOJqlyzItE2i+j50aNhhMELcO8udTvc58ybHSxTXdcBJRQvAZeIxNCn73cvuuicu+58oqqibt26sVu2LPRpputNJppENNWzp7e3nX/zzVCl7FWcsZHJwR0ZuIsC3Pe0glJIz6Nnnx3aef6AA5JDFdBVREMDL/rpET//2S8e/cNHycQ022lsaZlopWYTzSOauHXznERbfOB3oUoIsU3hc/b4cQHuPVA7hLsC1itUwiFYOCr673X8L3553BVX/m/TuKZ1G5o3tza3dUz0vLFWejI5U+3U0Lpa6EYB7t2nbof7wsULAhxLLnhw1DRIzgiN9ekP3UAkhpLe4e8MHPLYM08PG/Voefkiotmp5IKOxOLNm3nv3hBKp/trtplL7uG9APc9q+3gnmmSFUyWooALSAlVQtegGzDCCEXOvePO37/33pOjRtWuXvUp0Zwtm98Z0wyZgTvL+o1ohqoIVoB7z9QO4S7AgjKHzFFVKaFm571335tf+MvTVZVD62qWkb/QSi1OdJxz5VXg25RCapqWa/NUgPs31LcC96BBBxcSIujeELhK8UgxhAYtBGlAGoiUIlyM/nv/4IqrBl165aN//fvitV8OOPRwMNGrX/9c/XPn2dTs9l0B7ntQO4S7zHl+MSVj1M9lpnFqtBiqAdXg++x7yGlnHXPBRZfd85tXy6sgAqt3VWWSI+sTV0jL9FTtHO65ztngAkIGlJd7DYCmQdeOPvfcnw0ZPPTNt6657XYjGjMMIxQK5dptM8ZylmEFuH8TfZtwzxh25xqfZyyemQTT8oYBZqjR3lyPRYt6A7KkuE9wnmVHvTqAAtz3qL6eluFAzsWTBUFcYBKZGdnpVjRoUdmrP0IxCAOKBkgOoUIxIMIQAlAlL2yo9kztOC3DOqe508Y105hHsHAESrDrpkMRPBzLZeEC3/bcjTzXdKkA92+ibxXuesazO9ObQ0CEZFgVBoNUmApIwQ1dRjgMBg3QwqEiQApF40xlEBxKLqbL7+BQgPseVD7cc89VQfMsvoMRFEJLTYYylOcGhIFQHDIExTCUkAahQymWWmBjUIB7z1QXG6rbpExFnmVIsFWeie8hmKIyqQs9HMA9+BeEELkW2wW4f3N1O9wXLcqHO3In1HUwDUpY0To7q0EAQigagwyHipiiZeJ6SE2PAIJB8ExiR8mcWmYFuO9hBXZSWbjnL+Btsme51R6WmiH0eCimMFUYccSKIQ3okaB3R1G4JIC7nj22VoB7z1QXcM/k4/Ktm4N1yjWdC1UomiZDDGpxr/7gElwqqqYoSjQazeXckTULK8D9G+pbgjvfFu46EIEwoKhA0BaZMa5wCShc6GACQoNmQMhQv/4iXhwUQSOTzBEFuPcc5eD+TAB3pmQsIbfd/ebbPq0zxsAUGS+GEYZmoKQUegRcU2VUZ7oGJcjb6hrnnBXg3gPVJdyhAIqAomXOGKOz4zkTqhYWMsTUCLgGabDS3oEbqK7rQc69s2S+APdvrD0D92DEpSqAsKZrmgYGbmjggFQi+w1A75JTfnnRyzUVj77xKnoVQ5UQEooMENEJ90JaZk8rWORuAPdgDSsKhNiudJVlsa5HtUyXRKGguBi6Jg495PnK8ovuuANGCEwLujIFvpLReKgA956prurcgwhMzTx+CTXTk0tA0yEzey1Gv330/Q889Ve/fvrd9w4/9rhgfoNoPb8ddgHu31DdDXdv0aIFwZkjnUPPe1hjQDgSA1cgBFSBsPG98889/erLL7jrlrHrPp7vJ8a3fDk9vXV2uuXCu29FcQRSAVdypChsqPYQub7n5+Ce62mtiEwIr2RH0GFRKtCV3sd997if/eS0ay5/pblhkWs2rvt8jp2e295+8KmnBSG7UKTgLLgHKKIA956orurcOYSAUCEEBAvSqkKDpiEW73f8SWdfc92VD/5u8pcbxm1YP901F5P/l7ff7rf3fkBwAEoJ0jIZd0lWgPs3UrfDfd7CWeGI4EBpLJSxDITQwjFwid59EAmfe89dD3744T3D3h9vm9OIxljtE8mqsrY0UXIMJZcQnTrkamXv0uCG8LXdOaVQCrkH5RPZvucSeZ4XeMsEyVYdQkJqaiTYWEGoBL332fukMx584627P3z7lWVzx7uJyWSPtTsmeOYkz5qUSizzfOOAQ8ANQ4tIphiGFlTWQBbg3hPVVSlkCIiCcwgoEqWlCIdPv/uO+0YMu2/kiIatrXOJxqTS4z17LHnldmt9csub4yaAG2q4OGTEBSSDsk2fZAbGGIMyfNgIxyl0XNo1dTvcl69YJCQ4oEsYUgAAEwcee+yTb7/zwdw5by5a8BH504hGpVMTiT5ob62yko3kllOqiuyR1tYxTvsFD94JA+AZp19RgHuPUT7c8/3cdQgBoetF8f4H/viqG6vmLB/3xZYPFq5aStRI7miiZqJKL13uJJuCA8lEY7/aeOAPTgfTGAQHpOTBXaIA956pruAePJ2fdOrpdz399KhlS6o3rp9C1EDumKynd63rNBPVkldNzlyiv4+dgFAxlAigCagcClOEosp8uHMow4eNcAt9sHdR3Q73ObOnM0CVHACYAiHEXv3qliye1Noyi2g8US05Ix1zhOcExu5NRM1EVZ5TRd7IdHuzlfjbuNHa/nuDdxpS8c60jFJIy+xZZUshvefzLH85E+AquLzt0SdWebSSaB7RdKKRrW2jrPRw2xphWeW+V0fURNRAVG+mp1n2bc/9GUacC4ND0bjCMp7uBbj3RHXp5w7FKO01dsmSz4hmE40ht568eqIxRBWWPbIj3Uz0EVGN5w5Lt4/13ObPvjju7J/ISB9AC6tRQ+iAInStAPdvrm7fUF2yeGGmWRpTMt0yDWNqy5YprlWTaG0iv4aonGgk0fuOHVwEDS5VOlRH1ODTRPJnm1a/E44LEu58G7IX4L7nlYP7tpa/CnQDkciNTzwxtaVlimlVt26tNdPjiOqIqogqiaqJKolGEo3wnArLXET0/px5rNdeMhTjTGhcCWqjCxuqPVNdW/4a0GXDqhUz7NSwLz9rJhphJ0e6VhNlVnQjUb1H1a5X4Th1yeQyj66841413g/QDDUqA4/AXHU0g4IM3J0C3HdR3Q73xQsXMSiaZoAJhCJQNRjhprWfzyeqSyZqXavcsyuJqog+9Px6ojqXyjvscovqgyZNyfTkhKkefgSkyNzJtznEVID7HlY+3DvnJdgnN7Sbn3lygWPNJ2qyU3Wu2UxUQ1RJVElUQTSKaDjRCKIaombP/WDpUsSLITRwEeyoCV6Aew/VjuHOOaSEbjR8smYhUW2ybQrRKDc9zExWE1V7VO9RvUd1bqZ9x3iimR3pq+59EEoY0FiQcw/S7krGQS4f7oWFvUvqfsvfmbOl1MKRIigSioTQUNz7taYx09uSs3waa9n1tlPn+tW+X0X0zpbW0UQVCWeU6Vd7VO1QbdJqbmk75tLLoMlgTzUP7koB7ntceSdUt4U7V6CKy39zz+QNX05ub51kpaYQ1SQTtRbVuFTjURVRBVEl0Siika5TnUqWrf7YGDgQqgaZKZPnhci9p6rrTkwSsaK3P5o8tb2tqa2lPt3R4DljiUYT1bt+jek1+RQ8wJW7/lii6Yn0w3/9O/Q4uAFIBkVKTRG8APdvru6Fu0+0eMkyaYSCA6hChhQZATPC/fb/2Q23PvLaW0+PrG7esGW6Rw0diYVEzY43kajJ9us9qrS9ipQ5gegjy3q+tha6hFTyg/cC3HuCcnB/7pmhnYVMTOFSQFMhZK8jvvPbv7/6UuPo/xk9ZjlR7ZbER0TTiUYTjUrbI223wvMqbWsi0bhk+7l33Yl4FLoGwTJdWQpw75HqqllHJN4Lihbae98Tfv6Lh99+638mja/fvLl6y6bqzS2ziGYQNVlOo+vV+16l604kWkxUv3hp70MHMj0GSAWcc5lJy7AC3L+Ruh3uM+bMNqIRMCiKYBCaohs8CmiAoYR7QUQO/MFZ37/q+pN/Pfi9+Yumm/ZHydRHljWdaDxRXTI5k2h8R9vYdV/k4P61yF0pwH1Pads2e0Pzm+RxQFVVJnVwCTUMGYYeO+PXg08fcsfDZRWNX7XMJJrs00dEU4gm+f4Uz53lWve+9nf0LoUqcg/oBVfInqmd1LkrmfJ2idJShIz+Z5x+6pAbz7zjznfmLZxHNK4tMcl2ZhE1O051S8tc111qWvsdfwq4BkhFEZ1pGRb8twD3f1PdDvf5SxYE8ySEIpmiAhqEBqFCaiwMGOARiAhEmPfbh++9/14nn/j4+2+/MXXSyJXL5xNNTScWkjt87mxoAgLx4lgQG+pCFuC+x/V1uAfVkAYQ5SKsSJUFh4o1MAMiBDUKPQotjHhJ9Mijbnn+hecqq4bW1KwkWka02DQH/+kxlMShCoRUKOC6KMC9Z2rnlr8cAONQJVQJVUCX0DTEi1DSa98zznqxvukfk6e+M2/hUqJpHYlFttX36OMQioJlFrVQZRDBMUBk4W47Bbjvmrob7t78JfMyIVi2X17Q2L5YjRTJqArJITPl0YoOLiGg9i6CJrBP/zNvuP6S3//23WlTpn/5xekX/xyScR4UyCGiG4YelapegPse1A4j9wDuWudRZEVwg/MwFB1MAxMQKrgMkrMoKUW85Mwrrrrkrrtv/dOTI6ZMLv7OoYjHcqeRC3Dvmeoqco9wERM8JITgmcAbHFAVJRJlkRiEBmEg1gtqNHbYkecOueXH9/7m5XFjb39maMbuP7ehmj2Lng93lwp83wV1e537wsUZuLNgref1yZPgAooOVUAICE0xNEUNvGOgwOhdyvv2ga5d8/BDnznmIy++oBZHkW8likzLzQLc95R2CHcB6PmO3oEZnNChSDDBAY2xkG5kfUAlmKYX94HQtP4D1jv2gKMHwjCgKJIphQbZPVZdWf5mKpQ5WF7NspDZTwdWrzCAMBBWSgcgErnuhaFzNm2B1EQkDqZwoe4Q7qZbgPuuqfu9ZRbPy9zAg2kNFn0mUSM0RdWYFBmjdsGBPrGwmqu4MMLQjV8/8sga177n6SchFDDoQgqAZwyJCnDfwwo2VN1Msw4l14kppPJMAzUGSAnNgKoFcFc7uS9EYOzOdUid9+3XQnTMj86GqoIpUaFFmFQLcO+R6qJaJhuq5zU9ZlnfQAkW0cKaYsQjvWOR/kAYPIJo5OLH/vCJT1A16KHt4M4LcP8G6v4690ULMnufmgJVyQbeCgwdLOPhzhSVayFwFUr2WggZkBLRIvWI7977j38sduzH3/onYlEoiqGFMjcDoRfgvseVD3dku2Vlcio5kxCVQ9egqZCZ7TI1EtECJ+dQFMKAHo4edviAH5xcs3ThuUOugyq0cEQHi6MA9x6qLk+o6rzTIUSB0KAaiqYrAKSUQmpgEsyAXgwlhl4Dik8fdO1fX6heujS8/wHgMljRuZYdHJAFuP+7+hYsf5dkDJ01FVKFCDpqCjUcU8OxcFEpgoIKKSElepWgONTruwed/IuLLrrn7ucbmxo3bppF9FE6OXnzpoPPPF3E4ooiRGAYrYYLG6p7XDm4Z10hg0RMBu6MAzKvbTZXEApBSKgycAo8+sKLzrvplsv/+IfxX62fmtz6CdHIJfPQu0QrimtQQkAB7j1TXcJdUTrD9u3eEYAU0I344Uf+8NrBP//Nb3//ftmHa1bNJmcF0S2PPSbixRASCHzhsy0bC3D/d9X9cF+4LDD3gzTAtaCzUm4wNQSuQdXQu5QfemDfM75//7uvvDF70nzyJ7vWOKImojrPrmjbOpfo0PPPhxYCBIdicC0Siut6qAD3PSvXy+Tcc3APIneVQ5XQVCXX3V4IIaNxqBr69i866cRrnx/6dGPdZDM12TGnkDvWSY0nsyG1qXLdKoQlNBHheiFy77HaiZ+7wjVV1TMNN4JHt7CACvQpOvXqy3733ltvzJs9l2ic7UwlGuem55C/xHUeePEv4BJc5EKEr8PdKcB9V9T9PVQXLQMkg5RKmDEjW0xhKOESCAOl/Q457aw7nnuhYsnSce0t08j7iMzRVtt0ohonXUtUS1RD1ED+WDPV9/TTITVA6oqqdtpP7NohJp88nzyfyO+8UDwiOzs8yn3N7+pS8rKjoG3hntsqZ/ldMwGuqCVFBwwceNQPzx6xcEHFZ5+OWPv5HKL6VPIjoupUcgxRM1GNn66yWhoTGxGVkEqRFipE7j1WXXViYrnuHEJACnWvft87/9xf3HXbwuTWqpWLZzrppUTlm7+aRFTl2LW+1+jZo5Nt8z17yJ/+BCGFboRCodxpOJF98CsrG5EuwH0X1e117vMWLQaEDlHEoxKGrhYD4SOOG3TPC/9701//9sy4cePaEss8mm1SA/mV5DV5frPrN5BfTVRFVEVUTX6j79a3bX2mshLCYJBhyEhwe5cs2Jj9F+Huk+eS6ZLtEgXDJyIyidqIttrOpkRiM3l+Bt0WkUfkZzrJpdNpIrJtc0vLV0QOkWNZaSLPdV0i6mhP+17mn7Msy7Ks7b61aZrBeujo6Ojo6LBtm4hSqVR3/Nm/TXme5xPZ5Dw19OmMZ0Bwijx4GA+pVz1033VPPnb/P1+bsHHDTMec4FhjXKfRdxvID27e1UTVRMPMdBNRM7nlGz+/7Pf3QypRLsKAxgonVHuiuiqFVBUGht5HfefqJ/946xuvPNZUP4NoXCo5wbHGZ4YzznGbXaojqiUaTVSbSkxzrHemTu0/8EgoigCinOnZatqgm+oHwwtw32V1f1pm8VIBHoKIQWfQ1FBpqHjAKyOq56TMjzx/IlEzUfOW1LiEX0n0ruM2+NTkUm2W7FVEdURNnjuDaOTixayot8pDEag6wAVCcWPX4e445OTB3SMyiRJbWz8nShDZ5LiptjSZ2Vd41NQ49gffP/0nP7nwtNNOu/zyS19/45W02f4///tnIuf2O252Xfu22+4gItch8imVMoOfwXGcgPtE9PDDD7e3tzuOE9whApmm2b1/+m9Fnuf45NlkPTX0yXy4gwGR0Pk33TAr0TKLnOZU+0yiZsts9pxG363Lu3kHo5Go3HUr0x1TfPPx99/m8agOFODeY9X1CVXIosgzlcPmEE0gaiIaQ1Rjuw3kN/p+k+c2u/4Yp3ONj3S9Wt+bYDszEx2HDBoU7dPb4FwHQkAI0ILC6ALc/y11M9x9WjpnoQZFg1CFAUWDNGSffaZ/sWG+5UwjmkhU7TrlWztGEzURlRMFcK/LBnTVwWc8dxZRzSefIlICaKV6kQYYIRmU1O1iWibDdJ9Mn1I+mblUjGX66WRwxtkj3yHXIcfdtGHr2DGTh9x4W3BZeZ6XTLWlzY4Ph71DZF/8y5/W1lXus8+Am2++ee7c+R99NKWpqenVV1+tr6+/9957n3vuuaVLly5fvvzQQw8999xz582bl0gkbr311qFDh7711ltE9F/QOWw7uAee+5IBjCMavfKhB+bYyenkjffsCUTjiJo9t8nLhO3VeWM0UQ1Ro2fPIOfJYe9B1zUgCmiskJbpieoqLSM1gaLQyJXz5xDVkNlI9EGyfQxRLfl15DeQ2+j7TR41+FSV9fqeSNSUSi8h6v29YyEEAD07grMxObgXNlR3Sd0O95VzFoeChopSh5BQNehGzdLls123PtFWTVYjUU3WAHaE4zZ6mbt6sOZriRp8avbcCa7bsH79gONPBtOKQ8UGJA+OwO2qcZgXXB+OTymfUj7Z5BN5RC6ZKfIyobZnmqbvEHlkpmjypDlDbrxjwfyls2bO+/jjj33f3bR5/Y/OPdO0Oq686pJVq5f++PxzPvjwnZkzpx900AEvvvji0KFDX3755fr6+vHjxz/00EObN28+//zzX3nlleXLlz/yyCN1dXW1tbXPPPPMiBEjghXyH60u4K4AAlJe+fBvJ7S11Le31pjJUclEA/lNAdx92g7uI22/kWgC0SQ7/eeqiqL99+dQwuCFnHvPVJfVMkKBpry7cOZoLzEs3VZP9E5rawNRbSff/Uaf6nKGoERjiUa1JWZ6dOYNgyElFCWsqWreIWcAw4aXma5XgPsuqdvhvnr+4piicihgAqoOVUPIqP50zXSiaicxiuxyorfIft3sKLfceouaXMqt/FqiOqJGn5pdf6ztzCW6888vQoYBKcEBcCl2Ge6ZLzpETuZDj8ijVCqzgWo5pml5vkcdrdRYt/iJR1+66oqbzjjtJ9dcPfjyy6557LEntmzZQuT8+PyzicyzzxlEZJ7/k3OIbNtJnfXD07Zu3UJEa9asmTRp0uuvv37kkUe6rnvttdeuXr26vb39wAMPrKioeOWVV66//vo//elPubzNf65c3/HJycGd5+DOBIR247PPziWaQNRI9EEqXeF5DeQ3+m7wZJaflhlh+xUeNZA7jah53dofXnUVhMahFE6o9kx1XQoJhPX3lsybSjSeaAxRte9X2k4dUZbsfqPfGbm/bTnDXL8y7cwiGr5wMes/AJoWXEhq9sAzA8rKymzXKZB9l9TtcF8wfZYGJqUGhYMJSBUho+azNeM7tjabHROJ6sj7p9PxHjljAwp4lFv5QdgewH2M684ieq6yCtIApFA0QDHCoV2Eu5fFupfBuk/kke+TT2Q7XpBmd1xau5ZefXnWqSff2r/P9w464Oj/+cvriXaPfGptbSeira2bfvXrK1wvecGF5xCZl13+s/UbPt20+currr6MyHMc54MPPnjllVdeeumlE088MZFI3H333bNmzSKiCy644LnnnnvnnXfefvvttWvXdu8f/9uQl4P7M8/lwT14oxlXPvLHCalUtZka6Tof2G5FJnxzq8mvynbtCEYTUbnvVbrmNKIZdvrswTdASCZ1zmUB7j1QXcKdK+hT+vbiec2eVenaw1KpeqIaj7aFu5+D+/s+jSSaQDTO8qa0JRAvhpRQ1ezx1MyJqOFlH/4X5DC/ZXX7huqcObPAwKUQUmNBT3TdqFi06FOXFm9oW7Y+tSxJ44hqMv79bi1RNfnBgq/NJNyp2fUbLHOclX6yvBLxUigaWNYddNfg7hCliMxcwB4E8j45PplJO+UQWR6NKl951ZUvn3z8H4487KY7b3vupxdc+eD9j6eSmYSO77sbvvriR+eeSWT/4uILiewrr7okkdxqWolLL/uF41jjx4+/7LLL2tvbiWjQoEHt7e3XXnvtunXrWlpaLrvsspaWFiKybXvJkiXd/cfvfm0Ld2QCLjWAezh+2SOPTvWpmaic/JFEI4iqyK8mt5L8cqJRRKOIyoO9lkyTJqeJ7ElO8od33AbNgBGGKMC9J6rrZh0CvUpGfL66mdwaonLfq/EzhTG15NeSW0duA/lBt8VRRJVENURjiGoTqfI1n6P/AKgaj8eDFB/Pg7vrWIX6411St5dCfrz2k+B8miI4gwKuQtMmL1u1fvXmsa/WTXhq5NrRq1dtcsannFGOM5K8anJrya0kt5LcWvIbfb/Z9Zs9t8FKzyZ6ddq0fieebPTqByYUrv1bcE8QpfLh7pPjku2SZ/vUkaa6+i/OOeeJXqVXHD3woQt+8vSWjdRYP/GpP/0lF7Z7nrO1ddMvLr7wq41fXH7Fxa1tm8/50ZmDb7x29OjGK664jIhWrVr1hz/84e677/7Vr341aNAg3/dvueWWiy++uLGxsays7IYbbrjxxhvvuuuuadOmBQWR/9HaGdwjxRc/8NB03x9PVO57VUTDfb+a/Fpyq7J8r8ymZcoss5ao3EtXme1LiR547x30HwChQRbg3hPVZZs9VSCslX2xptpJ1AZpGY+aiGrJrya3lpxachrIrSM/iNwriIZZ7odtiWlEkzrSp/z6WhSVQAS2UZktHA6MHFaA+y6re+HuEk1fMBthnjl/DAWKgKqtWfXlstea//Gda0fve+OsM57YPGr5hlaqsaw33fZacmqdZLmXriG3gfxaM12XTI733IZkYhbRTDN1zo2DITQ9EgeElFpXcPd93/d9L6ss8T3HTlKmQsYNAO+TZ3vkerRsmTfkxjd/cPIjBx1w6xmnP3bnPR+sXUeOTa5DrkOu67uu67q265muZ27a/GVHoiVtdrS2tnz++eerVq365JPP1q//yvd90zQ3b968du3ajRs3mqbpOE5HR8eCBQu2bNnS0dGxYsWKuXPnrl271jTN/wK4ZzdUnWeee5p1NusQTNEgtEvvf3CGY4/z/RHJxIRMrzW7wbVqfKvat6t9u8Zz6zy33nUbPKfesxrJqUu1zyZaRoT+A6AZBbj3TO0Y7oIjpCOivb5iQbWf+NBsbyAamUqPIar27WqyqildTek6P13jWxVkl5MbtNxrst3G9sRioic+GAbdgKaBiW3h/r7rpAtw3yV1N9y9uSsWQQIKhJoJ4BEOf7l83Rd/bhh/6E0r1WtWxYd89us3Pxu1eGGLO4doBvlTyB5H7lhyx5E7zrUmuvZ0oomWOZ9oWtvWc264AUKCCUCRUu4E7vk/SRbxLpFDZDtuOpFspcC01iXXpX+8Ov2mG976zmF3nnjcw+ed91R17bpNrWTuFrkCAAAgAElEQVT55LrkueR5wb/geL4VDNdLZ3L3RJblJBOWmXb97LVn23YikchVsjuOk0wmg/dN00wkEt36Z/825XlOkJzJh7seHFMU6uBHH1tC/gKiJssc49GITZumeO4Uz57ku+PJnUj+RPI/8vwpnj+HaBr546zk2ETbLCs9e2ub3OeArMd3Ae49Tl1G7iEDvUvK1iyfQjSGaBxRXXtyguePJ38cuePIHkfmeLLHk91MbjP5FW2tNa1t04hmef5qomdHjEQ0CiGhKMhLy2ThXki774K6vVnHlLkzkO3RwaBII8JLS6veLp993z+XnvRwe/y2dbhiXnzwwl/+dXX5oomTl01a+nHDmlWVa9eUfb7q3dVLh61eXrlmTdXHq0etWlGxesV7U6eccfnl0HUwJduMecdw367K0HVd13V93/XJ2dSy3ifbJzJNch1av5aefnzyUYfd992D7zlm4N1PPTV6xuytJlHSJ4vI9QKybwd30yc7B/fgV+3ariDzAwQ/m2VZuSKZHPH/c+W7Hvnk+t4zzz2bMXcF9MCEIBT92eAb3po0ceSKpSM+Xl27fkP5mk+rV66sWbGyatXK8tUrK1atrFi1MvjMqEWL61d/PPrzzz/6auOkz9ZWzZiz12FHQ9EVXoB7T9ROjMOUkpInyz4cvnxpzbovaz7fULNqbdOn6ytWrSlfvXLkxyvKP15WsXpZxeoVIz5eOXzNypq1ayvXrK777NMP5s55b+qUm598AsVFubRMzndu5LAPC3DfVXU73Fd8uqKkNNZbNcLBA7tmQIiD+h84EMbjOGFV9Frqde+XxpBZvYa8fvD1x6J/GAa4RDSMqI6ogYiBWBGMMEIGohH06wspwRVV17hUwmHjX4G77/sZthK55DnkpT3P9ilt0gfvLv/hqc+e8r2nD933viMPvfull6ZZHiVdsogs8ja1bfF88jPD933XJ9sn2yfLcdOOm3Zd23Vdz6OM94BPjrPNTSX/ASJIE+U+dF33P/6Qqp+xhfQ879lnO+FuACEhwABdol8vFMUQDiEWhxGGakA1oBswDBgGdAOaAWkgHEc4Bi3zoYj3Dg6oFqpleqa6OqEa1QxAIF4EIwwjBr0IsggyBjUC3YChwZDQJXQJw0DIQDSEkIZ4CCGJ/n3UvftDiMAzmuV5ywwv+9BxC2mZXVO3w33i1AkciANxQAOKikshBCB7wzgP+w7FiYuLrt9gDFmn37iw5Kbf4eijYIShKFxDJAxVIhxCvASqAalBSmgauMK4ouudjv47h3tA9sy1SNSSSGxsS1s+LVxi/uaeEeec+cLRRzxx4N733Xlz9UcTO9Z/5SdtzyHbIbMl0eoSeT75Hvne9nynTOTubHfBua6bA7rrupZl/RecVOpSfras1N0e7mEGjqzRq6pAFdAkhMzAXfsa3JkEVyFDPFbC9JgiIxLhkIwIpQD3nqgdwl2CxSF0KIoMKdFSvfe+0ErBioAIRBSaAU2HpkJVoanQDBg6NJFpqR4MTUHWF5JvC3fbtfwC3HdF3d6JafbcGRyIAUXBYTMGCAGpaSw8AOHTERlZfMlXfe82I3e2Ru6YXnLNRSjeB4gBItiEZYILPduPTQTZmAzVM6aQXebcPc8LsjGdXyKyiNJEsxekL/7l84ccdOdhBz141BGP3H5LZTpJ7R0Brc3W1Ia01+ESeblyyW1SLkGxfM5I0slszG4bmAfKZWCCbEzwGtM00+n0f4M1sU9kE7nku5QP9xAQGD+x/NY8mcZpSsbfX1HAFSgKoDAoYTUkFA0QYKqmRxk0HYYKWYB7z1RXcC8CYmAMQa/sMBDhiKiIBD4xubbXAMCynZtEtkeb6OzEmdu/ybpCfmi7lkvef/6a+fbU7XBfvGQ+B0JAmAEKgwCEgBGGomkI74/I7Th+jLxkc/TWr9jgFb0GP6YfdyywN9AbQgdUKEUyHGGagAhJQzJFssweixGRMsR3UgoZwD33o6TT6S2tlunRA78fefZ5T5988uMH7H/3hRf+/a23V27aQo5PDlFbqtUmM/AE3rIl2Wnu6+Xz3SNyXC/t+aZPluebjpuynZTjpl1v+zTLDsP2/wasBwruls4O4B4CQgyGBOdgDFJBRLBQtsdegPmc0ZgKlBgRkTngKDQ1wiHVoHVTAe49Ul3AHWFAB6Sq82gcMgIlqiDCgh6bQR++XG9VBVAgGOJhyMByTAGUTDumbE1tJ9xNrwD3XVO3w33W7Gm5vjyQkIYeY3ocsje0Y7DX0Yieh8hzOOLzkiEtxpB1xTdW9f/FJSg5FDgIWn+w/SB+gF6noveB0PrBCM4iB1Ehl5kLhUn1g+EjXN/zyPfJy251Or7vej75RL5Prk9bWuiTT+n2O9889LCbjj7qvhOO+/0Vl78+cwZZLjk+dViWS7ZLtkd2RyJl20Qeufa2ZM8L3j3fyovfnbzh2badO03nOM529Y75ZP+6M/B/mPyMB77nZvzcg4BLZ5k1KSUkh2BQgTCDDhgK1GCbTAMkV7hUmTQgDS45oOkcDJGwIaCokDERLcC9Z2rHOXeGsMI5svOr5vVKz5mBZZx8GQRXBBNAXM92Vs421xac8bxQnhUi939L3Q73BYvnQHQ+qMeA7wC3qwOfwnGvK2f8Fd//C45/FHs34uwvjStaim5Y0e+m/xVnHA0cBHYiwg+Hvj+j383z9rrtFhx6GKSEUIviYYgopBqKQgqEIuCyvLHJIko6aZdsh9o8aiNKeGTZPjk+WS6t/4refufz44596MRjHjj8gMGnHHfXqLLVZooSbeR39ufwMkk9/2tjR79aF+P/J/lEtkO+Z/n0+PN/zrTAZWBBRz0BWaQwFUKBztG3N4QCoUAGXq4aoHIwDTA4DEXjuVCNMwhAg6YyvQD3nqmuXCG5FBCQewExoBiIZ9+JAH0yTo8sJJlUGSSH5J2PcNuIdcb3DEBZWZnjFLxldk3dvqE6bfYUyOBRDTrwA9H3t+r3xu11xUJx6Sfy6mXG1YtLr29m5y+KX9ESviapX/9V5Lba6CU/RPH+wPcRfbPfxc5ej25Vbp8Qu/oWHNEfGmciBj0EA4oGISEkorE3R4zo8G2LHIuSLiV8SiVTrT5RyqSURVOnO7/69TuHHf67Iw9/5HtH/ObWa19/57VZbZsy+QQi2h7N/wfWC8rJI9ci8tJEjz3/IpgGpgEauAEh1T6Rn191xgO/veDmaw88qD/6FeOg/XHjtYff/9CPh771YNEREWiAqjMWBcJgIojTuAbJoDNojBWMw3qsuiqFFCFVKcZ1j5x190vnPvz2z+77x3kP//NHD732wwde/uGDf/vFudeeovRGcPCFQ8bUYpZtqteVgn6qAdz39C/9H6ZuP8Q0Y+kcxAQ0pgH7Qdyqf2/Sftd/2ed2t+g3aXnbptCtif4PfqUPSYZuIXkzabe3GrfM2+/Wq7Tv7gf5HYT/ts9l7fs/1oKb0n3uGxf/5eXYrz+EDlXRQpl9Oa6IePjV9/5pkedkGnF4rYm075PrkmnSmNGbLvzJc3v1u+6YIx896jsPPvvY2BUL/SBTTB4lOkwir72jpdMnkgpw/9eVB/ehf8tunJeAFUEPGUU44ACcPQivPhVb2Hz0+qVnrZl7zpDLcOapeKfq9l/edgJiQaMdyREJa/2AGEOYQ9OhRKAUqUIAgheadfREdQF3gAPFeOq9K9+fc/s7cwa/MePK4UuuG77g6orFN9Qte+DPI4ccdFoYBiDBAEOEC3DvPnW7/cDkeTOggktRCv0w6PcZJy08+PaN0VspdG8aQ7ZgcJu8ZSuuTuKaDv6rDeKKFaHLG/a+9KfikP6I7IPIYP2USX2HbAjf2orrWnrdOix2/o9RWgwBITMdeFVA4K3h71jktZsphyhl099frdyyhTZuoBf/PPXC8545+YSH9x1w/c8v/PvYRvOzVZkkuWNR69akbZtEjml10A4PJRX0f8n3HJ8oTfT40P8NqiOAGJRwsDN2+AF46XFj08yB7vIDzaW9t87fZ/mYI2+6HH98+uA3q27aayAgIbmqIqwioiJSJHsXy+JQZi8dvAD3nqou4S6AGJ4tu/Sd2b96ofnsoU2nvj7zR69OOe3l8YPemHzRhzNv//ldhwVl0Qzg0Apw7z51uyvk3HkLgp2SEq7vBfZTDPgwfv6S8DWtxi0J3JiWt6SU61O4rDV0yZp9fjl+nx81f/env+81cAAQghFF+Lvo9YA8Zcre162T1ziRW74sHfwaTj0BkXDGNBwiBAgMrypziLam/IRF734w45hjrn/yicnXXPHuScc9esQh9xyy343XXvWPBXPJtShwHzLTlE45jmMR2UQmkbk93Av61xQ0yLaInhz6bGeWVCAcRySEu3+NDTO+T4sOcKcymg2aq9PGE5ePO+CXF6O8+bojTw1DBwM0KEVgYSAMhIAYR6+IETZCnMsAHAW49zR1CXcVCOOFisvLFl/78uRzX55y5lvzznl50klvTBv0l8aTK5fc9rs3zo0cCuhQVZUjzDLdOApw3/3q/mYdyz4WEMHedwg4CLgL+84bcP1XRbd18JspdJeN60i9yjn42par7l90110T771p8AmHaAAURUAvgXY09N+xYz454LZN2rWWftPK4l/fx486GEIDmJ5xEB9ROTxp+5ZP69bTr699Zb99Bx+8/33nnvX6dw/53YnH/vGlF+evXk6WSf42rVwcIjtttrpesgD3f08+keVnTvPmeqiCgQkwgdIonr5HpBZ8354WobmgxUqiGZvHgL44+eTjUTvputv/eF54AJiCvWIoBvYL4aA49gqhbxgaAwcURRTg3jO1s7SMgcffPe+NGT/766SzXp1x1j9n/+jlSaeULfrJX0afVLbgV38fc/XR53MY4EJliGQ7YBfgvvvVzXD3aOnMxRoED57XNMSA86CuOOO3n/W/awMGe/wOC9eQuKTtsMvWP/bH5dVDJ9Q/dMv9J6EYMACGENAPOAHs3f4XzolemZRDEtFbauI/vRQDYhDQFXBEYuzd999zPHIcqqhYd/qgp75/0gs/Pue9ffo9cPZpf5vYTK5Fnk3kkWVZ2ULJoITRtOz2bAK+QPZdlptxxyfbp2effZZDYZBAhDHDUBHmuP8a0IZL6ZODW8fAnARaP8Be0PfLuUeedQ5GjP/Vcx/chl5gEn2j+MGheP+5g1ZMPGdSxYlPPdzv8P2gKYgYSiEt0zO1s7SMjqfeO/+1j37y4rgzX5l27j+mXfDa1PNfm3z2S+PPfOWji96dPeTq3w1kvYL6mALcu1HdHrmvmLs0xESv3lFIIPL/2jvv6CrK7e9/n6mnpUJoAiLopcoFRIq0QEiHEBJCr6GEQAQFFAUUr4pUqWn03quAihQhvRBIgjRR8eLVC1xpSU5OnZnn/WNOQlC4P/ElJr/3ne/a66xJVrJOTp6Zz+zZez97wx3wBX7oNvuXWm/8grEK94aMaIUMuObVIzc2+uud0w+mTXprdU/PFgAPI/ACjC+BtAWiUeeExyCLaaoZ4y4Zhn2CV56DqG5y0+tJUuJaSaa//EzHj9vU9MU3O3f49OUW89q3mfdG3Bc//UgVB7Vbqc1aQqlZZZEkWx3O0nJv3Wwurtz/w/+jkigtpdRKqUOhixYs5MCw0APeBN4s4QwEoZ1x9tDLJYVN5at1inKNJfl1Sy+135WkHxOLfenROzLmtggwetaBt4jT21s7Lvs6r7W0XG1R8mOfNQsbvOgDAyC4HHcN7tVLT4Q7Axix4lDktnORa3P6rDnbNzk9dG1WWMLpntsKI1ac9tteGP3exiDTSwALlnWDFpapNFV+zP18nsEogIHBRHiCV4nb3heiLrqNLBbfkJnpFnZqEUZR3Yj/1Ojz5d+7HJsz6LOTo7enjh8ztE194GWgL+qEQBcJ/Wh4r0XXG3yMTZxi8ZryuSH8NfgYwAkAAQ7uP6Y4afyKr1u/HPNq+1kvNZnS6PnxPXvOjZmYfOzYtbJOvDar9VdKbeUNAx7+lVru9E9JorSE0lJKJZkuWTBfADjwgCeBt6dHbYHAU48RETi4qUbRjQDbz/2+y+6+YXGNbh2RtK3T54WTPrv4zqId/Tg3nDrY60FeB3qpkZKH0iyUFHoWX+q6a/HLtVkYNLhXS/03uOuxaE/w+qzAxIyeybn+iakByRkBSRk9thaGrEzvtjq377bcsaGxTSAAHP/b+nYN7s9Of0Gde6Za1qrnGXegLxqdbRxT6vWGDRMoN6W01tQbXsN/8epzoU63I63aHZkSeOjLwV9kTNw5Y9CilzrufCHyTLPxpxoMy3pxbCI67IP/z2yshX3dxsRc8hwVI7StA84dDMewO7cf/vF765S4+K6vTX733YOffpqWmJSVkXX3X78okmuTqlIWjXlcn16t8PFPqSLcP10wT3DtJxQJMQKcTo9R0c03bQ8NDUdQMGa+JXTrgDEDMG4EXp/B9IvGB2tapV2ePG4Cjmx+SbrQ5vYR0FzQ73AnDbbLrVI2dawDGMuKKTS4Vys9YRPTo3DP7JGc65eQ3is5s9eq1A6rc7skn+uxLKXrjsKRU5f3IN5gjb/bvKTB/dmp0uFeeLUAegIGInQ+MA1C80s+k2QxzonhZn7o9eYjT7cKOtLqlcNd230Z1Sl16YCdR/ofPTgia9TAvOf73qk92eI5/TY7/rY+9tea077DaAs7VUGchOiShtPWvTigJYw1IOoE497dX5QW09Mnr3x96nungzok+p+7VFJoeQLVYVdkB3VYFdfXCn04ae8x3QU0/SGVh2UkmS5Z+CFHwBGQsoQqBPQb0zTt2qIP13Sdu7LDovjQGp6I7IWdq2ptWqVf8gkmxqJvX4T1xjcnetLLr9FrDek52DNBL+uk7zvvWdy6qScMGtyrpZ60Q1Utflq8q8+GzODEzB7JZ3slZHRLyuq27nyX1ec7bbsWtPBU+y35g1d8PqxWK0DA/1QJqcH9z6vS4X7l+6vgCRiBh5sPPPvhb1+LQ+5hNNWNU54bLY9+r3jxx/9c83bhpglZGwflnhy7+VS/XVvCUoJ8C8QuNoyieJsizoKJ1Gv2PYyzYaIdE82I/qV+3KrngpqCcQcDcBs37KAytVlcvXkfFFnUdgI2p9lqK1H/FCpTh+1RP/0xTcE0PYXKE6qyRJcsmMcSEAaEgOHgUYOHHl2jntuXP3f3+albU8dN++jVrl1w7ov28jXfW1mN6a/B2UdfiPRH5+bYvrSh7ULwvdTnilNhzSOllxrdvdxn5fud3QFRC8tUSz0R7mAgYPHOiA0ZYYkZfsm5fgkZ3ZOyuq3IaL8ktXVyfvdFZzquPdt/V8HUiMltXVNdNLhXjio95p5//hu1UIZAb4TpNTwXz/X81nO41TTklnvQz+Gjf1719vmTMw6kDV35eceVZ15Lzu+752D/jFFBhXW7FWMIZd6h3FyKt2UmzirEFHPj7rnH/FJv8ld1B00QmzYCavIGnd64b/9BdVCG3WqjVJacVkptTmeJLKtZU9lFb+VxcH+k3ePvmhBoerLUUkgnpbJEF81fCvBqyyiGiAADESExL6/JiN1yYfiaNL+hU/DlkZfNF5vS7+uVHIc9w630fMtvT706Jhx/b4T492oUXRxIb/e9d+GV73J6fjL7+RpuYAGt/UD11BPgzqppl8U7Bm1Ij0xMD0nOCU1I752U2XvjheDkPL8VOb5J5/ssPeO/NnPErOQwGDS4V6IqHe6FBVddDQDB6cA1gTgOz2c2HFZcc9RPbK/zTf1Sx4R9tmvYupyIjzPbLr7Uaem57ntP9c9bOuxCcPiPpv42jKWYruB1K8aZPWNyEbwXr6029JrING8PoTYgACDYvnMbpU6q2O2WIqpYKbVRxWYpuUdlNX3qdMo2q90s07IOwI8JtcsVOjtqgZo/JIVSSZEVSmWJLpwfD6j7kIwM0RMw4BE4ocWqlFEr0v1WHGvZdxhuXO56M4OjhaAXQc/AmlOT3ug7Iw4DIlCvBrr/HdtXNt8e36zN36ATYHLjAaM2Zq966r957i64D0pMC0vODk9IDU3KCF2V3nt5mu/HJ7qs+yby05Reyen9d2TFtfU3/E+VkBrc/7wqOyxDL1/9GdDrwOgAE1AX6AbmTLtx/xSG3sfAm94DCrr0S1s1/vPc8SuyuiwtfGV5xt+3pPgePzEya/GEC52G/6wfQfEGxdRbGHrFe9BCNAkCmoLxVgd1lnWF3rZzA6UWNUgg28ySxUIlKlkcVKaUypTaFFoi0bsSva9Q2yO+uUtyha2qGtyfQrLspJTKEl2wYCWICMIDDMtA5AAB/af+fVvB1FWn/Zbuf3HIEBR/H+T89nnHWdBLoIWg39X4paB51FDEb4ls3AIcDy8RtY0wsGBZgEBwq63BvXrqiQlVNea+M3JDelRiar/krMiElPCktPDVOf2T88KXpAasKey/ItN3ZZrf1pzBr8/rCEGDe2Wp0uGef+FbgFf7Mhv08AZeA7kUOuduzcnU+227cWyhp//5MUPP75286aveCdld1mV33HS824kT46+un/1j6NQbnmOsTKxC4iym8TcbTEjGK4EQfcAQQvQmXh3WxBvYnXs2my2/Wiz3nLYi6rCqXrhsUdQJcPfu35Rp8WPg/lDOMrg7NLg/lRTZSRWqOOnCBUtBOLXrL8OCZUGM6DWq/qbsmM05/RIOtBoxBDcLg37Nb2IvdKO5+M8XoD/UvX29Q8hQrNgzKGhIK8EDIoEOcNeDEwCGczX+1OBe/fTf4K7D4p3h6zMiEtP6JGdHrEoNT0gPX5ESnJDVZ3lmn1W5oUn5AavP+W8+229b2gToynOq6g4oprzZr9rdnRBWg/ufU6VvYrp2+RIBOCMLN8AAEegF9l+936fN5lJd3D0MLvIaerF2t8vD+3+1Ycie9CFbs0KPnRpyas7A86EjbjabfEsce48ZV4rxVJh8DyO+dR+12tCrBXRGcCYIOggEYHlm9+6dsmJXFEkd6PnYkEvZ7NPHbkP9/7gn+/+dFNlJFZk66ZL5nwIMmPL5eYCAfhNf3J41YVNmvwPZoR/Nr9O9Pf59qUfp1Xb2wsb0p3Y/X2gWEIiYD8iBvLjp84N4NwgMvHTgAE5UhzxwGtyrp/57tcyi3X3WZoWuyvRPzA1dlRackBGanBmcmBUcnx2yMidkZa5/fI5fYlbw2tTBAcPqQVT5LgqcBwEvsuAZ12RGFjwDAWB2797tkLR+7k+nSh/W8U1+HgFI2RyG5yG8iUbXX5podp9I2YkSmUi94v5D/C438f1yYsiXB8buzxl29NCQUwP75TeMuG2MfsDFPqjxhrnuWyXGqaU13rrX+N19dQZ2QU13MG4wmBg3AuZJY/Y0Vb5kRXZSKlOnvGT+YgAgDAgHjgMDGBAZ12xb5vjVZ4J3ZffduM/3o/l1wvoibgIuZnd4cxL6D8LUDzF7bcND+TEnz89p2gpuLLw4iASiDryJB8swnJZQrY56csydU+G+JidwVVbPxLP+K9MDEzKDV2f6J2f5J2S54L4y1z8+J3B1WlTsP17hvAAehKhj1cUKE1UZFe5Eg/ufUuVXyxRcIGB0YLyBhsB4U7PjtcNueo60YJSCCXbEUM8ZTt3Qq6YeR1u/emhmyJHssXsPDj7VJyzPGHIHo6zclB99Jqd6jP7KODq1/pQTL07+qIZfa7iJAEMEhjdAg3tVSpYUp0JlRXoU7iwHBhAROuGFTdnjE9NDNuaEHswadDh7+JzEZvU6InwSOg/E+CXGL/4ZvTVvwKavw2Z/WC8sACNDMaYPXn5BbRoEgTewrOa5V0c9I7hHxu8fWr8FwEHUGQC9Ueel+uwV4M6XjdnT4P50qvSY+zdXrrIsbwRXF1wLcLNNHa42i73vMd6JcRSvS4iR2RiH++iLHr2PtOz42fSQ/WkjDx4fmTduzMU6kWaMobrp6czgOWjxJjpNYbqPRtsu8PYBOAJwHBhOg3sVSqGynTolKsuyvGjB4vLIKWE49fHcb8xzW/InJeeFL0/rte506Jb0gWvShmwpGLs2d+CmwmGrC4Yknx0QfyKgTW+MHoTT2+sr1/vRn4YXfB0+agBvYCAAnFbnXi31bOCe3n9vRlzI0PoQwOlZQNTrPAmYCnDnGLAa3P+cKj0sc+nKBZYDC8YLukYQB+Olg95RPxijzRhLuZkUU4ox9JfagzJbBRwf2S9n/5RNqRGHU0dd+DA2v0XEPTKMur2TicExaNAR3o3h3QCmWhDd1ApItZEFgQb3qpJCZSt12qksKfLChYtBXHBnGE7UAUb4j2u4/eKU5Wf7zvu6y6ozwYlf91l+IvDwT5NWZYQsPO2/LLP/xvND4/d3jIzED2ca0n+3oRfd72aQe1eaHtvVILw33DiInAb36qhnBPfwnRlj5ywPUudoE0YARAKeAcuCYcGoU7MJsHvPdodk1y7sp1Klwz2/IBsMIHJ6nbsX9C1gHI8mp7wH/8yPlPnxDjLstnvEvf5x30yPOb563LGMyYnpgbvTIzOSxp7oHnCF7Uu93r7hOSUJAe1gqgnRDXojMemgFyDwxNWXQoN7Vem/wJ1hAR38xzXcXDh5QUbA0tyAA9cn7Do35NQP0Yt2t9iR22d9Ruj2/FGHL4zvPwSfbWpIL7WihXolHY4cOH8wWn/psiuppQcLvQb3aqlnAvfkzD7rv47cdGxco7aAAFan7nbUMRBYcOXxGQLs3rPN6dTg/nSqdLgXns8CAxhZGEUIeiP4FhAO9Z7wfYcJ39cKverW9dt2AXfi52Qdnbb+zOCFmf4rcrttTPf74vNhhyf3zWnQ977n5CKPtwpqxo7H314CZ4JgMvjw8BZgMgGiuvwa3KtIaljG+Tu4l4dleo15buuFuMVpAasLwg5ejf5oXdO4GejeAwGh6BmCKbO9DxwdMDgMOXu7yFl/p5kmeg70G9xKx73LrVL29KotaHCvpnpGcA9JPhW6Oytm+LR2MKog5/duuK8AABRfSURBVAA9gZ4F74I7ASEuuFf1h/5fpsqvlrlQAAbQMdAzcBPBoI4BRz+eVfDm6yd7dv28XbOjke3O7B679njEopzABRd6Ls/rsDaj28lzMekJsfmdh/9kir6LibfcX9/s1bsnuLpgdNCzqMHC042wOg3uVSqFyo6KMfcKcGd4QETg+Of3XZ62PD0oPsN//q5XW3bC23H4paDHzUv+PxaGTIvDiw3QvQ3yDvsVZ7SnefXkLMj5uHtW/PVCx8NrfL0AvRZzr5Z6RnAPXpMatCNr5OIdQ1BTLahjAbVs5hG479mzRYP706rSq2WuXP0BEMGLYBlBgCgAeqxcM/L04Slpe8dk7hjy1YEB61MiV50NS8wJSMzpvrawW9Lp146djv5538LSMfMe1H/DRmJL2ZjrtUZtMHQNhPvzMIrwZvmaauKFaHCvSrl2Bsh2x4JP1BmqDBheHaICEYHRDQ5ffSv+TOC+bwZGxmLcBJj/2fNefv3i/Ofu5r9g/qn3tEkYEoWocNwo6Fp0pdXdAsOts7ztpw7/Kgjv2BjejNY4rJrqmcA9MSs4KcVvzemwoxfeadmbVfuIcZxJhTt5FO6S065tKnwqVTrcL1++DuhZ1kgAnVr84IH5BwduzBy+PjVs49eByakBC84HLykIXp8ZsCndd03ua9vOBJ7YODIzdszVViPvuo2VyTgbRtC603+oGb1a5xeBl7zhAaIHKzAsr8Xcq1QypTJVZMXmWDSvAtwZBiwgImTs80cuzUg40TvhSOeRk3HtQlTpty+bczn6fY0fPsO/c2oV/eI/cDj8wxHzOhYuRPGvvYpu+c2bgxBfeLHQA4LW8rda6hnBPTA5I2B9et9tWWNGvNtKHbrHCHpAj3K4MyAEe3Zv0+D+tKp0uH9TeJkFLxCdieUMAMsBPvjgaMSqvEHLcoOXZfVakuP7SYH/p/nBm9OCdpzx25jjt/dw6MmYiJTGQde5CIkZS5lRdgxzYux9jL9SY/xKD78m0IEBOB1EE4hWClmFkqkiU/kxcBfdWIjoGulxMH/KrrNR8zY3e60nrhdE3jhpohd08hnQn567k+19Jafl4LFYuqPT/M0dmnRGl2B0C4DODZwIo44QGFlG6y1THfWs4L4mK2hjdlj88dDEL0d6/Q3QqfdzERU8dxbYp8H96VX57QcuXvbQGzmwep4TWcAA1MbMPX3L4O67JKf7/AK/T/MD12cEbUkN3JHfb8fGwM/9/c55hjjEMZSLdZKhCj/KiWiHLq7kxbcPNop6hXMHA/AiWD0Ip8G96iRTpYLnjgqeuwCICBj13O6zk7Zk91+4vVVIJH795zj6r1ed2aAZcGai6Fxt6X6kfxTeSWpzoHD63K1+q7/oE78/6I1P2rs3BFgwgrfWOKx66pmFZTID1mX3Wf6V36FvpvqNqAU9wKtpVe4RuO/arsH9aVXpCdVTXxzy8TS5drfwgAHwxqytAzZmjF6fGr7+dO/kNN9leX6fFvgvOxcQnxO4KS/8wNb+KQP6Xm3YTzKMpoguJYPtbqMe6Ibd9hlzvv7Qjw1tm4HjCIgoapuYqloPY+6PwJ24wjJ9YhpvzZmwMTt8U3rQoFgkJ9X9taDpnXSG/lSvKEe8WVj/y6O1B8Ri8UG/nQWTVqcOXZ/eb11KvwMFUzsP8IAO0IHhiAb3aqhnAveE7ODlKX5JGUGJqQE78kbMXRcCNxXuUDuIVYD7TsXh1OD+VKp0uA+OCmMBEIDnXHB3x4JdI7alRm89Hb7xdO81Kb7xOX7L8v2XnA9YejY4MT3k+PHoC/NjCn373zCEPcCAB9yQWx4DrzeOutJpZFK9Tl2BWgBPGJZ3FcFqcK8qKVRWzakmVNV7OOEBhtcBOvSOrr8xZ/yG8wMOfDd87Fz3Xn3x2c6a32c2ln7ufDm9zrYtaNsDMfOM+y6OS0qJWpMRsfNi5NZz/bbmjgiJrQs9BHcwWilktdSzg3vvVekBa3MDks4EbU+LbdCubPYeAR4Ld+3i/sOq9PYDPvVqgQDgGSIKOpEzAQYk7Bm1LW3Y+rTgxPTuK7O6xOf2jM8LXHk2ZGV2n6T0fnvSRpw8OjbtvSHftBvwk/vgO6bo72pH3RgV+6/4j+YP71MTEKAXeU9CoNNrcK9KKVR2UtlJZYfDMX/+QlcpJOEBBgTQIyS2yZbCyfNP91pX2G99er+Egz19w9G8LV5/Gy06o99ErDzaOSml/6azo7bkDlrxVdflJ1onnO64LXfIwm1RNeqBELCs5rlXRz0buGeFxGeGJmQGrcn1W5MesD1rQsTk5hDLdi49AvfdisNOqazB/Y+r0uHeok1ro5cXAU/U5ywOEJGwbczOM+PXp0QmpoQmpAWuTg9bmxmxJn3A6rSobTmjEr8M235iYOZnU76ZFpfbeWhO08En2oV9NWXItVMrPvxgqOABsDpBNBEGOlErhaxKKZSqcLc7HfPnz1c7cKsNuAkL6NBjSL1d+W+vOB25/HTfbTmjt6eN3Xx8QvTspjOXt5u9+tV5e3puyBm9LnvCsq+i1p4ZuDUzYlNW0NpU/+3ZozedmFLrBTAsWM1zr5Z6LNxdHUF0WLArcm1GVHx6WHJ2REJKeHJqxOr0sNXpYckZ4QmZ4QlZfRKy+iRmhiWn91+fNWR9+qDVZ0J3nx2x7qtRH8RHQYQ6pREEhIAhYIE9u3ZrYZmnVaUPyC68fAEM9EaBcCBqIEVAwuY3D6d8cij9vYOZ7xzImnEwa/rBrDcPZr15MGvqgYxJR3PiTpydlprxTtahOSmr3zo6b/K290anHPjkzMllqZmbe4e0JjwYDoIeJjfoDRzDMFu3bnW9o6JQSu12bb/DXySF0jv37sqyfOrUqdq1awMwmkQwAAvOgCETXjtw5uMjOf84mPnOqfyPPst8d1/WrL3Z7+zNfntv9ozdOTN25c7Ymfv2rty39+a9tSNrys6cyVvSJ+zIfPNI/sfTl4TyNQEOOp1O5TvP86+88ookSf/zn6Wp8iVJksVimTlzpnrfdeXVRJia4B8bRh4q+HhDytQ952fuyXtre3bcrry4XXmTduVN2nluYplN2n329YOZM/alTDuUNmP3iTePpn688+jcvlFtwIMT4e7JgIGoAwH27dsnObRBC0+nSvfczxecc93PWYCF4AbwaNO5fgffBh161u3Qs1aHXp4d/Nw7+Bk79NZ36C286osOPdGxFzr2ZDr14jv11HXydevUo0b7Lt4duz3n699U7wZOBOGgjmECgYeHx7Fjx27fvm2z2SilJSUllfqhNFWUxWJRD4qLi1u2bEkIWPWZmgFYNHhBCOzbvFvveu27Grv29nrF19A2wNg66DHWJsStpb+uXR+PNiFuLXqLnSJ8XurBwOgaoOzu7m4wGADExcWZzWZ1oTVVoRwOh3qQkpKiwp3nedVthxEtfOt2Dn/xb91NbUNqtPTXNfdjWgdzrYOZ1iF4aMFM2yCudRf21W6G7gG1X+3q+VrPOt17N6xdH+DA8AAL75p6EDRp8sLevXsppbKG96dRpcP9ytVrLzZrDsKAIWDAiIQRyxoC8QAPCGUmquWtjxgjQDTC6A5WAGFBWIBBjZomXgAIOB46nRAcHGw2m2nZCVdcXFypH0pTRam3UvV15sx3BcE1Ns3NzQgChoPe5Fpuoq6p7gnmDoiAATC4zgTiAQgQDSwAvV6vuoa5ubm0Alk0VaFkWbbZbDdu3OB5HoAgCCCAXgAH4sa6Lm0ToAP0ZSv7G9O7BnOIamMZFqwAhgcngLAAQU0fDxD4+fW8efNmVX/c/32q9E1MCqXTZ84Sje4gTAUDmLJwWkVTA22Mq90nYR7OUiQMBJFhWHAcw/OuGJ+bm5tOpxs+fLgah1EdOlmWtYv/L5TscLj86O+u/SjwBoD3cK9JXON0GAAgYDmwXNkqc48xois7GYRHzgdR74rJAGjevPmDBw+oBvfqIUVRioqKSkpKgoODVbgLolHQewNGQA/Cg3CcQQcWRP+oJ1fuvXHgxLJzo+LgVNbluqlp1djYGHX4pay57k+jSoe7U5Z27t7l7ukBAoZjBVHPCzqD0ePRi5v/jTFE4Dm9wBs4TiCquw4GAMuyqpsAwGDQqbG+xYsXq966w+FQY+5aWPYvk91uLS5+QCktKiq6f6+kSeNmZY9g6iZyERBZRifwxiet9W+MY/Vl54AIcISwHh4eJpOpfKG1hHl1kN1uL89s7d+/X70kCXjABLgzcFcRTyAAHCEEjxFTNhSbBziWETlWV/ZNRq83qj9kNOqvXr3sdNq1+cZPq0qHu0ylUqt51pzZPrVrue7M6voRvswEl0EH6Ah0BLryOzsBzzIix6m1rwzDMKLIq2RX175p06Z3796lGtCrSOpQ8vLJ9J8f/aprl56AKPBuAu/GMgaG6AXeTRTcGaIHeAbCY42AZyEaRHeRU5tG8RzRcYwIMGpCtUmTJtevX9fIXk1ks9nUdIvZbC4tLe3WrZuPjzohTc/AJDCeBHoCkYAn4AROZMBWML7M1OkcOoDnOQPL6ACeY3U8p2cYDmAEQZg2bRqlclHRfYvFXP6MqOmPqNLhXlpaQql8796dOXNmVbx/E/JEe6xYlrhy8qTslaBx40bLli1T38hqtaoH5aDR9BdIdanUkKhK3uPHT/r41OZ5tZyNKXvwctVBM+SxURmwgMAQkWUqRunKzwVCyIwZM8pT5VpYpprI4XCUlpZSSk+dOjVr1iyOc/UM+I2J7OMXnQFRH8cf8ecZRl1xjuPCwvoUFd1XHQg1r6bpj6vS4U4pdTplSunp06fd3d0rJscqkP63RhhwPASRCCLhBVf0TRC48t9gWWI06teuXU0plWVZPcO0a/6vlwp3NSBmsVjU67Bbty6uxSLQ6TlSlkoB+f1Su4xjXQcMgcAT9VgnsgCMRmNERIS6xFTbx1A9pF5rFR2plJSU+vXr6USWIRAFotexZav5xEUnaihHcH3BchBExuT2MMty4MA+SmW73Wo2F9MKDpymP6LKD8tIVN00bLcply5emz3rgzq1G5Sl2piHFbJlvjzDPs6YhzsVdTodwPj41N60cZvDoYViqliKS5LLqEOhDoXau/fo3OiFug9TqRVyZQzzeKvguz3y5cyZM2/evFnOdO0WXn2kKEp5OPT+/ftXr1529zC4EqEEoo4FwPNshZg786iVVc0SVwaV4x+eLTt2bqkYZ9fW/WlV6XA3lzgdNqrILsTfvvXgHx8s8PaqLQqm8uczUTDqRJNrsX/jyD9OzZq1SExMdmprXQ2kPNRDsivUTqnt8y8OvNK+VblT5hqtorYFBvP7V9FoMrl5gOUAhhV1LCcAzMyZMy9fvlzxHbXkSnWQJEmyLDudznLmKopy//7dYvP9jxZ86O7ppsbkQBjCCGAFgAOpkE4nrsCMTs+pZ4XByJe78AajsGPHtpKSIkplq7VUK5L5c6r8sIxCFSdVnNRWKlGJUpk+uGvevGG7n29g4+f/xjN6NXvmyqGVNe/+vVTPvUYNr4iI8C1bNlksZkplSdIAX8VSFPpYuMuKjVLn1W8vvvvuTDc3N9Vrc/fwAnhXxftvXomgHhPBoH7n5TavfvDx/H/fvK2+kcPhULGuwb06yLXkklQxMqNQKlG5xG7dtW9/v6goo4c3CM8KbqzoWVY9VVZD5Vp3jjAcADVgC8DHxyc6OvrQoUPl71K+S05D/NOq0uEuOZxSWTs3h82plEVpqELPnS1YNH9pWGhE3VoNVLh7utcghCWPyBWuadWqRURkWGZWKqUOSh1WW/Hde7codWrVUVUrRSnne3lYxq5Qu0IdiuKi8H9u38s7WzhieLSPTwMQAczjjPBgBHA6k5ePr39w4tqN/7p1R6JUViil1OFw3L9/vzzOq13n1Ucq5V3HlJbabXYqOyl1UvrlyTP+IeH1GzVv9OLLruJ36EFEtQReNUE0AnzjF5q2bNFmYNSwtNQsq8V1t7Ba7RaLrfxdrFZrOeg1/RFVestfyWmlsk1xWFUHXrKV2kuL1QkPVJaoQh0Wa37u+aSVibPeevfdmbPmzp07d+57D+2D2apR6rTaiil1KNSqUCulNqdkLjHf0+BetXoS3J2StXyisdUiUYXaLFRR6Jy5H8/54KPf20fzF8W9MX3xspXf/fiTRGmpXbrzoEQq6/AqSVL547/T6dSc92olRVHU+IxTlkodFonKDkUuKrXYJCpRKlF6/cat2e/Pn/3+vNnvfzR77oez534we+77sz+YM3vu+1PfeCsxYb3dRqlCrRZFdftKzXaqlKXrKKWUSpKiKFr7gadTpcOdKk5KHZKttOT+nXK+U8VJnTbFYXdRXpFlu01xOMtaesqu361gahyGUqck2x4U3VGf+jXPvcrlWsByvpfB3eEstTtK7XaroigP7putFslc4qRK+WPbb63UYlMPZIXaHZJ6bLNrVa3VVCrNyx+h1PiMoigKlW0Oa0mpWV3BO3eLS0qcLg/g4XLLCnUq1KFQJ1Xo/Xtmyely9n5/ZigylSStPurPqPLr3IuKqUKpXGHBZEWy2alCqSIrDrtstykOO5XsVJEplWWnJEmSJCkPzUklp+t3ix6UqmeALFHJScuf4DRVlX4Hd7tCrQotpdRCqcVcepdSR9necWo2WyRJkR4nSqnZbFa7C6iy2WxqJwn1B5xOp7aDoVrJbrdXzKaqoC9zwtTvusxc4nTYqcNOHXbF4XA4nBaHs9ThLHE4Sy0Wc8VOf2az2W53UkrVQjhZplarvbwcQ/Pcn0qVn1CVqd3sUFOpTotDtkkuX9wpqXyniuxKuSrO345JrHADLyl2UMVFeUWixQ+crhuGpipV2aPXb+Fusf1Kqfl+0b8ptdkdZoezLFr6BNfdbrWV3/st5lLpd2N3ZFkuj8ZoLZ2ricpvtxVqImVKZWupRV0+p63s6V2u4OFRJ6W2MnNQ6rTZLHa7tbzwsWLXT4vFVu7PaTscnkr/B2fCKvlXppQxAAAAAElFTkSuQmCC&quot; 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Na figura, a cadeia dupla de DNA é marcada (rosa) e passada através de um filtro de nitrocelulose (amarelo). Verifica-se o DNA não adere ao filtro, ou seja, não se liga à nitrocelulose (a cadeia simples de DNA liga-se firmemente). &lt;br /&gt;&lt;br /&gt;Quando se aplica o mesmo procedimento a uma proteína (laranja), esta liga-se à nitrocelulose. &lt;br /&gt;&lt;br /&gt;E quando misturamos uma cadeia dupla de DNA marcada (rosa) com uma proteína que não foi marcada (laranja), ligam-se formando um complexo DNA-proteína. Então filtra-se através da nitrocelulose. Verifica-se que o DNA marcado se liga agora ao filtro, porque está associada à proteína. &lt;br /&gt;&lt;br /&gt;As manipulações são rápidas o suficiente para permitir estudos cinéticos bem como medidas de equilíbrio, uma vez que o sistema atinge o equilíbrio. Sob condições favoráveis, o ensaio pode ser altamente sensível e o equipamento necessário é relativamente barato. O ensaio não é limitado pela concentração de sal da amostra e pode ser realizado para ácidos nucleicos muito grandes. &lt;br /&gt;&lt;br /&gt;No entanto, este método não funciona tão bem para todas as proteínas ligadas ao DNA, porque algumas delas não aderem bem ao filtro de nitrocelulose. Este filtro também tem aplicações limitadas quando estão envolvidas várias proteínas ligadas a ácidos nucleicos, já que é detetada a retenção de ácidos nucleicos marcados e não a identidade das proteínas de ligação. &lt;br /&gt;&lt;br /&gt;Os filtros de membrana de nitrocelulose são frequentemente utilizados para filtrar e esterilizar soluções.&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/11/nitrocellulose-filter-binding-assay.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-7763853597987491464</guid><pubDate>Sat, 29 Oct 2011 18:23:00 +0000</pubDate><atom:updated>2011-10-29T19:23:43.209+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Palestras</category><title>Palestra &quot;Ópera, veneno e outros químicos&quot;</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
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&quot;O que existe de comum entre as histórias de Harry Potter, o alimento divino oferecido ao povo de Israel no deserto, as bruxas que voavam em vassouras, a morte aparente de Julieta no drama de Shakespeare, a mãe do imperador Nero e Puccini?&lt;br /&gt;&lt;br /&gt;Na presente palestra, inserida nas comemorações do Ano Internacional da Química, encontrar-se-á a resposta a esta e a outras questões, tendo a ópera como elemento condutor de uma viagem por caminhos que levarão ao mundo das poções, dos venenos e das paixões.&quot;&lt;div&gt;
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A palestra intitulada &quot;Ópera, veneno e outros químicos&quot; realizar-se-á no dia 28 de Novembro, pelas 18:00 no Anfiteatro da Escola de Ciências da Universidade do Minho, Braga.&lt;/div&gt;
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O organizador e palestrante será o Professor&amp;nbsp;João Paulo André, do Departamento de Química da Escola de Ciências da UMinho.&lt;br /&gt;&lt;br /&gt;A estrutura química ilustrada no cartaz de divulgação é a da estricnina. Um veneno bem&amp;nbsp;conhecido e presente em romances policiais, como os de Agatha Christie.&lt;/div&gt;
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Quanto a vocês não sei, mas eu cá fiquei bastante curiosa, não vou perder esta palestra.&lt;/div&gt;
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&amp;nbsp;&amp;nbsp;&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/10/palestra-opera-veneno-e-outros-quimicos.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-1805640434989600305</guid><pubDate>Thu, 27 Oct 2011 18:52:00 +0000</pubDate><atom:updated>2011-10-27T19:52:34.040+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">iPad</category><title>Acessórios iPad</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;http://www.blogcdn.com/www.engadget.com/media/2010/11/zaggmate-ipad-case.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;257&quot; src=&quot;http://www.blogcdn.com/www.engadget.com/media/2010/11/zaggmate-ipad-case.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;ZAGGmate&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;a href=&quot;http://www.topcomputertablets.com/wp-content/uploads/2011/04/zaggmate-ipad-case.jpg&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;212&quot; src=&quot;http://www.topcomputertablets.com/wp-content/uploads/2011/04/zaggmate-ipad-case.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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O ZAGGmate é um acessório que, além de funcionar como uma capa protetora que combina perfeitamente com o design de alumínio do iPad, serve de suporte para o manter numa posição agradável para ser utilizado, e ainda na sua versão mais avançada, vem com um teclado Bluetooth que transforma literalmente o iPad num notebook.&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;Autocolantes/películas&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;a href=&quot;http://www.lazertecnologia.com/wp-content/uploads/2010/04/acessorios-para-ipad1.bmp&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;207&quot; src=&quot;http://www.lazertecnologia.com/wp-content/uploads/2010/04/acessorios-para-ipad1.bmp&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href=&quot;http://www.inevitavel.com.br/wp-content/uploads/2010/10/Screen-shot-2010-10-31-at-3.22.18-PM.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;214&quot; src=&quot;http://www.inevitavel.com.br/wp-content/uploads/2010/10/Screen-shot-2010-10-31-at-3.22.18-PM.png&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Para além de proteger o teu iPad, permitem-te personalizá-lo ao teu gosto.&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;iPad Phone&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;a href=&quot;http://www.inevitavel.com.br/wp-content/uploads/2010/08/Screen-shot-2010-08-28-at-5.38.32-PM.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;213&quot; src=&quot;http://www.inevitavel.com.br/wp-content/uploads/2010/08/Screen-shot-2010-08-28-at-5.38.32-PM.png&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Com este adaptador da Hulger, podes transformar o teu iPad num telefone.&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;Targus Gaming Controller&lt;/b&gt;&lt;/span&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
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O Targus Gaming Controller é um dispositivo que controla os movimentos com elevada precisão, assemelhando-se muito a um joystick, mas redondo e transparente com uma ventosa que se coloca no ecrã do tablet (sendo facilmente removível) e depois é só começar a jogar. Oferece uma experiência mais realista do jogo, tal como os utilizadores de consolas estão habituados. Extremamente leve, em plástico transparente, não interfere com o look do iPad, ou seja, tem um design simples e ergonómico.&amp;nbsp;&lt;div&gt;
14,99 euros (IVA incluído)&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;Targus Lap Lounge&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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O Targus Lap Lounge assemelha-se a uma secretária, é também uma espécie de almofada porque molda-se ao colo para uma total estabilidade na utilização do iPad. Pode ser ajustado ao ângulo pretendido de 0 a 90 graus e o mecanismo onde instala o tablet permite uma visualização em modo retrato ou landscape. Possui um canal embutido internamente que amplifica o som, melhorando o áudio sem a necessidade de colunas. Com um bolso no interior, permite arumar acessórios como os auscultadores entre outros dispositivos.&lt;div&gt;
39,99 euros, IVA incluído&lt;br /&gt;&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/10/acessorios-ipad.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-1296501317255181256</guid><pubDate>Mon, 24 Oct 2011 11:54:00 +0000</pubDate><atom:updated>2011-10-24T13:01:26.093+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">iPad</category><title>As 10 Melhores Aplicações Para iPad</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;http://mobileportugal.sapo.pt/wp-content/uploads/2010/01/ipad2.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;186&quot; src=&quot;http://mobileportugal.sapo.pt/wp-content/uploads/2010/01/ipad2.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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O iPad é o tablet da Apple que permite navegar na internet, correr aplicações para iphone, ler e enviar emails, ver fotos, ver vídeos, ouvir música, jogar e muito, mas muito mais…&lt;br /&gt;
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O segredo do sucesso do iPad é a colecção de apps disponível na App Store. Eu própria, semanalmente vejo quais as melhores aplicações para fazer download.&lt;br /&gt;
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Apresento, em seguida, aquelas que considero serem as melhores aplicações gratuitas para o iPad:&lt;br /&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;1. iBooks&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: white; font-family: Arial; line-height: 18px;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #cc0000;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;a href=&quot;http://www.escolacriatividade.com/wp-content/uploads/2010/12/appstr_05.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;325&quot; src=&quot;http://www.escolacriatividade.com/wp-content/uploads/2010/12/appstr_05.png&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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O iBooks é uma forma fantástica de ler livros, inclui iBookstore, onde se pode fazer download dos últimos best-selleres. Viaja pelas páginas de um bom livro, marca as mais interessantes através do bookmarking e adiciona as tuas notas. A melhor solução para quem gosta de andar com os livros todos atrás sem ter a mochila pesada.&amp;nbsp;&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;2. Facebook&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp;&lt;a href=&quot;http://celulartecnologia.com/wp-content/uploads/2011/06/facebook_logo-300x219.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://celulartecnologia.com/wp-content/uploads/2011/06/facebook_logo-300x219.jpg&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
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De acordo com o Facebook este aplicação vai proporcionar toda a experiência Facebook no iPad. Algumas das funcionalidades desta aplicação incluem fotos de maiores dimensões em slideshows que torna a sua visualização mais real.&lt;/div&gt;
No menu da esquerda é possível encontrar a barra de pesquisa, os grupos, listas, jogos e as aplicações, as notificações e as mensagens ficam no topo. Esta organização torna a navegação muito fácil e rápida.&lt;br /&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;3. Twitter&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #cc0000; font-family: Arial;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;line-height: 18px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;a href=&quot;http://maisiphone.com/wp-content/themes/itheme2up/themify/img.php?src=http://maisiphone.com/wp-content/uploads/2011/03/twitter_icon1.png&amp;amp;w=183&amp;amp;h=186&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://maisiphone.com/wp-content/themes/itheme2up/themify/img.php?src=http://maisiphone.com/wp-content/uploads/2011/03/twitter_icon1.png&amp;amp;w=183&amp;amp;h=186&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Esta app possui todas as principais funcionalidades do microblogging, como visualização dos TT’s, twittadas, RTs e Direct Messages estão incluidas.&lt;br /&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;4. IMDb&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #cc0000; font-family: Arial;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;line-height: 18px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;a href=&quot;http://nuvenuschovendus.org/wp-content/uploads/2010/12/IMDb.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;286&quot; src=&quot;http://nuvenuschovendus.org/wp-content/uploads/2010/12/IMDb.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #cc0000; font-family: Arial;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;line-height: 18px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;Esta aplicação permite obter informações de filmes e criar listas do que desejas assistir. Segundo os criadores, com o IMDb pretendem listar cada detalhe de cada filme já criado para TV ou cinema, no mundo inteiro.Uso esta app para ver trailers e sempre que quero saber que filmes estão em exibição no Zon Lusomundo Braga Parque.&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;5. Dropbox&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;a href=&quot;http://www.passeionaweb.com.br/blog/wp-content/uploads/2011/01/dropbox_logo.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;200&quot; src=&quot;http://www.passeionaweb.com.br/blog/wp-content/uploads/2011/01/dropbox_logo.jpg&quot; width=&quot;193&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Possibilita o acesso aos teus arquivos compartilhados do computador, via Internet, com opção de visualizar os formatos de documentos mais comuns sem sair do aplicativo. Com esta app é mais fácil compartilhar com o teu computador, as fotos e vídeos do iPad.&lt;br /&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;6. TVI24 HD&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #cc0000; font-family: Arial;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;line-height: 18px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;a href=&quot;http://appsportugal.com/media/uploads/download58.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://appsportugal.com/media/uploads/download58.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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O TVI24 permite o acesso a vídeos, notícias e fotos sempre actualizados.&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;7. Meo Mobile&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;div&gt;
&lt;div&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: white; color: #990000; font-family: Arial; font-size: large; line-height: 18px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;a href=&quot;http://a4.mzstatic.com/us/r1000/116/Purple/fb/40/09/mzl.nboawurk.175x175-75.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://a4.mzstatic.com/us/r1000/116/Purple/fb/40/09/mzl.nboawurk.175x175-75.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Vê TV em fast zapping, acede à programação dos canais, consulta o VideoClube MEO, e se tiveres MEO em sua casa, podes agendar as tuas gravações e receber alertas SMS dos teus programas favoritos.&lt;br /&gt;
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&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;http://a2.mzstatic.com/us/r1000/100/Purple/09/ec/b4/mzl.igzulgrk.320x480-75.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;200&quot; src=&quot;http://a2.mzstatic.com/us/r1000/100/Purple/09/ec/b4/mzl.igzulgrk.320x480-75.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;8. Calculadora Pro&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;a href=&quot;http://a4.mzstatic.com/us/r1000/064/Purple/e1/ea/63/mzl.gshsuagm.480x480-75.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;240&quot; src=&quot;http://a4.mzstatic.com/us/r1000/064/Purple/e1/ea/63/mzl.gshsuagm.480x480-75.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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A aplicação contém duas calculadoras com um interface elegante. Se queres fazer cálculos básicos tens a &amp;nbsp;opção standard enquanto os gurus da matemática vão achar a calculadora científica em modo horizontal muito agradável.&lt;br /&gt;
&lt;br /&gt;
Características:&lt;br /&gt;
• Dois modos disponíveis: cálculos básicos em Modo Vertical e cálculos mais avançados em Modo Horizontal.&lt;br /&gt;
• Cálculos de Graus e Radianos&lt;br /&gt;
• Botões de memória para ajudar com os cálculos complexos&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;9. GT Racing: Motor Academy Free + HD&lt;/span&gt;&lt;/b&gt;&lt;br /&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: white; color: #cc0000; font-family: Arial; line-height: 18px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
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&lt;a href=&quot;http://infoxp.files.wordpress.com/2011/07/gt-racing-ipad.jpg?w=120&amp;amp;h=120&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://infoxp.files.wordpress.com/2011/07/gt-racing-ipad.jpg?w=120&amp;amp;h=120&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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É um dos melhores jogos grátis que eu encontrei até hoje na App Store. Muito completo, com carros de diversas marcas – incluindo Ferrari, BMW, Ford, entre outras. O jogo conta com centenas de pistas, até na neve.&lt;br /&gt;
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&lt;a href=&quot;http://a4.mzstatic.com/us/r1000/113/Purple/e4/5c/29/mzl.grpcfjms.320x480-75.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;213&quot; src=&quot;http://a4.mzstatic.com/us/r1000/113/Purple/e4/5c/29/mzl.grpcfjms.320x480-75.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;10. GPlayer&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #cc0000; font-family: Arial;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;line-height: 18px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;http://img-ipad.lisisoft.com/imgmic/7/5/756-1-gplayer.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://img-ipad.lisisoft.com/imgmic/7/5/756-1-gplayer.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #cc0000; font-family: Arial;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;line-height: 18px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
Esta é das melhores apps para visualizar ficheiros de vídeo nos formatos WMV, AVI, XVID, etc. É a minha preferida para filmes e ficheiros de vídeo em formatos que o iPad não suporta.&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: white; color: #444444; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjB1PcHEPU0MukBpMG8g57I7Pmh4y1fIy6PfsDPUEnsuaSCOe0NhA5VXLltUKs58BAiFyD_bSkvBXmWZz0XQY_tyEuhi0bfkSgIvqj6FY217dJ8SQNpf8tAXUkjcoQXxBp-zC-UiVCGFJ4/s400/GPlayer+04+HD.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;320&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjB1PcHEPU0MukBpMG8g57I7Pmh4y1fIy6PfsDPUEnsuaSCOe0NhA5VXLltUKs58BAiFyD_bSkvBXmWZz0XQY_tyEuhi0bfkSgIvqj6FY217dJ8SQNpf8tAXUkjcoQXxBp-zC-UiVCGFJ4/s320/GPlayer+04+HD.jpg&quot; width=&quot;240&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href=&quot;http://allsitesnet.com.br/comunitarias/images/icon_seta_vermelha.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://allsitesnet.com.br/comunitarias/images/icon_seta_vermelha.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;a href=&quot;http://www.apple.com/ipad/built-in-apps/app-store.html&quot;&gt;&lt;b&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #660000; font-size: large;&quot;&gt;Ir para a App Store&lt;/span&gt;&lt;/b&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/10/as-10-melhores-aplicacoes-para-ipad.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjB1PcHEPU0MukBpMG8g57I7Pmh4y1fIy6PfsDPUEnsuaSCOe0NhA5VXLltUKs58BAiFyD_bSkvBXmWZz0XQY_tyEuhi0bfkSgIvqj6FY217dJ8SQNpf8tAXUkjcoQXxBp-zC-UiVCGFJ4/s72-c/GPlayer+04+HD.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-4320428689320970792</guid><pubDate>Thu, 20 Oct 2011 16:33:00 +0000</pubDate><atom:updated>2011-10-20T21:04:05.345+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Nanotecnologia</category><title>Nanotecnologia</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj0kVZbPzgCL4NthV9P0xfhFOto48Is9hhpVr7ijhyphenhyphenDyE7lZXnRbgCh1zBxB36jKBipRtZdy6mtQqq6pXSOqkAcWwJu_sxNoh80qMze7pUZroAIKyYwJSi5TG52DTrp8SEuSdrp6kcj2430/s320/nanotecnologia.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj0kVZbPzgCL4NthV9P0xfhFOto48Is9hhpVr7ijhyphenhyphenDyE7lZXnRbgCh1zBxB36jKBipRtZdy6mtQqq6pXSOqkAcWwJu_sxNoh80qMze7pUZroAIKyYwJSi5TG52DTrp8SEuSdrp6kcj2430/s320/nanotecnologia.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;“... a nanotecnologia dá possibilidade aos cientistas de manipularem átomos de maneira a construir, por exemplo, um gene ou até mesmo um neurônio” - Marcilei Aparecida e Guazzelli da Silveira&lt;/div&gt;&lt;div&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;A nanotecnologia tem como princípio básico a construção de estruturas e novos materiais a partir dos átomos.&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;É uma área promissora que já mostrou resultados surpreendentes.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Esta tecnologia está presente em muitos componentes electrónicos, desde computadores até aparelhos da medicina e outros tantos itens que possuem alta tecnologia.&lt;/div&gt;Uma das aplicações da nanotecnologia (nano-medicina) na medicina é como cura do cancro. Compostos de oxigénio sensíveis à luz estão a ser usados para tratar o cancro de pele. Estes compostos, ao receberem luz danificam as células cancerígenas que os rodeiam.&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: white;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;Nano-robôs&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;Existem dois tipos: os orgânicos, também denominados bionanorrobôs; e os inorgânicos. Bionanorrobôs serão fabricados a partir de estruturas de DNA e materiais orgânicos inspirados em bactérias e vírus programados. Terá como função a identificação e destruição de bactérias e vírus com acção negativa dentro do corpo. Os inorgânicos serão revestidos com estruturas de diamantes mecanicamente manipuladas e terão aplicações mais amplas e complexas, como realizar cirurgias não-invasivas e enviar medicamentos a células e órgãos específicos.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://img15.imageshack.us/img15/4741/nano2f.jpg&quot; imageanchor=&quot;1&quot; style=&quot;background-color: white; margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;197&quot; src=&quot;http://img15.imageshack.us/img15/4741/nano2f.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;Em teoria, nano-robôs poderiam ser introduzidos no corpo, seja por via oral ou intra-venosa, e então identificariam e destruiriam células cancerosas ou infectadas por vírus, poderiam regenerar tecidos destruídos e fazer rapidamente uma infinidade de coisas que os medicamentos convencionais não conseguem ou demoram a conseguir.&lt;br /&gt;
&lt;br /&gt;
exemplos de aplicações:&lt;br /&gt;
&lt;div&gt;&lt;br /&gt;
&lt;b&gt;Limpadores de pulmão&lt;/b&gt; - Centenas de nano-robôs a entrar na cavidade bronquial a caminho dos pulmões. Ao chegarem lá acoplam-se à superfície do tecido pulmonar com o objectivo de retirar impurezas do pulmão.&lt;/div&gt;&lt;div&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://img33.imageshack.us/img33/4180/nanotecnologia.jpg&quot; imageanchor=&quot;1&quot; style=&quot;background-color: white; margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;211&quot; src=&quot;http://img33.imageshack.us/img33/4180/nanotecnologia.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;b&gt;Caçador de micróbios&lt;/b&gt; - Um nano-robô que imita uma célula branca flutuando na corrente sanguínea a caminho de um micróbio causador de doenças. O nano-robô irá capturá-lo e eliminá-lo.&lt;br /&gt;
&lt;b&gt;Ataque aos inimigos&lt;/b&gt; - Outra versão do nano-robô capturador de micróbios, que utiliza tentáculos retracteis para cercar e capturar o inimigo.&lt;br /&gt;
&lt;b&gt;Plaquetas mecânicas&lt;/b&gt; - Um nano-robô que auxilia na coagulação do sangue.&lt;br /&gt;
&lt;b&gt;Reparadores de vasos&lt;/b&gt; - Nano-robôs menores que vírus e bactérias, cuja função é reparar vasos sanguíneos.&lt;br /&gt;
&lt;b&gt;Gastronano-robôs&lt;/b&gt; - Nano-robôs usados para a detecção de infecções no estômago.&lt;br /&gt;
&lt;div&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: white;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;Os nano-robôs fazem-me lembrar máquinas de guerra, mas à escala molecular.&lt;br /&gt;
Parece ficção científica, mas a verdade é que esta tecnologia é bem real e palpável. Ou não estivesse o Laboratório Ibérico Internacional de Nanotecnologia situado em Braga, mesmo junto ao Campus de Gualtar da Universidade do Minho.&lt;/div&gt;&lt;div&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://newsletter-mee.mota-engil.eu/n61/imagens/LIN.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;212&quot; src=&quot;http://newsletter-mee.mota-engil.eu/n61/imagens/LIN.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
Fontes:&lt;br /&gt;
&lt;a href=&quot;http://www.tecmundo.com.br/2539-o-que-e-nanotecnologia-.htm&quot;&gt;http://www.tecmundo.com.br/2539-o-que-e-nanotecnologia-.htm&lt;/a&gt;&lt;br /&gt;
&lt;a href=&quot;http://www.webtuga.com/nanotecnologia-e-a-medicina/&quot;&gt;http://www.webtuga.com/nanotecnologia-e-a-medicina/&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/10/nanotecnologia.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj0kVZbPzgCL4NthV9P0xfhFOto48Is9hhpVr7ijhyphenhyphenDyE7lZXnRbgCh1zBxB36jKBipRtZdy6mtQqq6pXSOqkAcWwJu_sxNoh80qMze7pUZroAIKyYwJSi5TG52DTrp8SEuSdrp6kcj2430/s72-c/nanotecnologia.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-1689360874732029821</guid><pubDate>Sat, 01 Oct 2011 10:30:00 +0000</pubDate><atom:updated>2011-10-01T12:11:12.281+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Campo Elétrico</category><title>Linhas de Campo Elétrico</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.novafisica.net/conteudo/images-cont/linha-forca.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.novafisica.net/conteudo/images-cont/linha-forca.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;As linhas de campo elétrico, também chamadas linhas de força,&amp;nbsp;são tangentes ao vector campo elétrico em cada ponto.&amp;nbsp;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjsZeasbzX_NfLWJC5k5sr9Z8FPM8vZvNp7qfrqA9ejcsYlZAugoDqc3SnsEc2hkbFP3MhEaO8D1MxYnRwJCTgM6Cwn1GUDLihHWeXYkDqUkOJRXPC9064hSEWkVw3yiapVYyk2sBJFGow/s400/linha+1.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;129&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjsZeasbzX_NfLWJC5k5sr9Z8FPM8vZvNp7qfrqA9ejcsYlZAugoDqc3SnsEc2hkbFP3MhEaO8D1MxYnRwJCTgM6Cwn1GUDLihHWeXYkDqUkOJRXPC9064hSEWkVw3yiapVYyk2sBJFGow/s320/linha+1.png&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: #f4cccc;&quot;&gt;carga pontual positiva isolada&lt;/span&gt; &amp;nbsp; &amp;nbsp;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg8d1uIfRTwOclB-GXzB6l9jJBnfFOWo1YmGJqhmwKypfmSeczsg4mOUdtVL5lfsbTKiwWvKMe8SztYnmcS5Gk0X4JiIzz3kafGKQjmO6kWExH-t1gE3T-IKH1KPvAZoHoK88Li7nr13mc/s400/linha+2.png&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;/a&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg8d1uIfRTwOclB-GXzB6l9jJBnfFOWo1YmGJqhmwKypfmSeczsg4mOUdtVL5lfsbTKiwWvKMe8SztYnmcS5Gk0X4JiIzz3kafGKQjmO6kWExH-t1gE3T-IKH1KPvAZoHoK88Li7nr13mc/s1600/linha+2.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg8d1uIfRTwOclB-GXzB6l9jJBnfFOWo1YmGJqhmwKypfmSeczsg4mOUdtVL5lfsbTKiwWvKMe8SztYnmcS5Gk0X4JiIzz3kafGKQjmO6kWExH-t1gE3T-IKH1KPvAZoHoK88Li7nr13mc/s200/linha+2.png&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;div style=&quot;text-align: center;&quot;&gt;As linhas irradiam em todas as direcções centrifugamente (&quot;para fora&quot;) &amp;nbsp;&lt;/div&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: #f4cccc;&quot;&gt;carga pontual negativa isolada&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: #f4cccc;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhzp4nyCaUgNuL9RlDupvbBoRjSEElKg1g93l-KM-lNY33kBdLSH49qX0rf6-G9IlaIEKWze-a8W1eUp_IOQloXWKmrxaA_j9w1G0qsoS9GEOBXlZ8kOdcIsJlwYXklBK1tiPX3ielPXz4/s200/linha+3.png&quot; /&gt;&lt;br /&gt;
&lt;div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;As linhas irradiam em todas as direcções centriptamente (&quot;para dentro&quot;)&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;Campo criado por duas cargas de sinais contrários ( cargas de sinais contrários atraem-se) :&lt;/div&gt;&lt;div&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://blogdafisicafhm.zip.net/images/isolantes-eletricos-2.gif&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://blogdafisicafhm.zip.net/images/isolantes-eletricos-2.gif&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;/div&gt;&lt;ul&gt;&lt;li&gt;As linhas de campo iniciam-se em cargas positivas (ou no infinito, no caso de uma carga isolada negativa) e acabam nas cargas negativas (ou no infinito, perante uma carga positiva isolada).&lt;/li&gt;
&lt;li&gt;O número de linhas de campo que partem de uma carga positiva ou chegam a uma carga negativa é proporcional ao valor da carga.&lt;/li&gt;
&lt;li&gt;A densidade de linhas de campo em qualquer ponto é proporcional à intensidade do campo elétrico nesse ponto.&lt;/li&gt;
&lt;li&gt;As linhas de campo nunca se cruzam.&lt;/li&gt;
&lt;/ul&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Campo criado por duas cargas com mesmo sinal (cargas com sinais iguais repelem-se):&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;img border=&quot;0&quot; height=&quot;320&quot; src=&quot;http://hermes.ucs.br/ccet/defq/mlandreazza/Image106.gif&quot; width=&quot;307&quot; /&gt;A densidade das linhas de campo na região entre as duas cargas é pequena, logo a intensidade do campo também é menor.&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;À medida que aumenta a distância em relação à carga, o campo fica mais fraco e as linhas de campo tornam-se mais espaçadas.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Campo criado por duas cargas de sinal contrário e valor diferente&lt;/div&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5AsiVk7ojAlP6fhdGEGiIxmCDxXsLpGjHgFs5gNyx5V1xtXJRBDaf2XpuMxA0ToRacoXgiyhLESi9rrTSEYPm9yNlqp6VMIDHdJiBH4ai9dX1_TAI9vwGM-emIK0CaH52l0YXHnZucVs/s320/linha+100.png&quot; /&gt;&amp;nbsp;As linhas de força partem da esfera A e chegam à esfera B. Logo, A está eletrizada positivamente e B, negativamente. De A parte um número de linhas de força maior do que o número de linhas de força que chega em B (parte das linhas que parte da esfera A saem do sistema).&amp;nbsp;Isto significa que, em módulo a carga elétrica de A é maior do que  a de B.&amp;nbsp;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/10/linhas-de-campo-eletrico.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjsZeasbzX_NfLWJC5k5sr9Z8FPM8vZvNp7qfrqA9ejcsYlZAugoDqc3SnsEc2hkbFP3MhEaO8D1MxYnRwJCTgM6Cwn1GUDLihHWeXYkDqUkOJRXPC9064hSEWkVw3yiapVYyk2sBJFGow/s72-c/linha+1.png" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-2618986707704178243</guid><pubDate>Tue, 13 Sep 2011 19:43:00 +0000</pubDate><atom:updated>2011-09-13T20:43:08.337+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Enzimas</category><title>Enzima pode ser solução para o vício do álcool e do tabaco</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEq50Gw95jkIyn75wudUxhoX_z3c9aCDNWTjaOuYtNO6cJQvUJOXd2dtsv-3wQ23COuofO7MGeJ5jIQnrIe9SRs3Yxc7vFrqXvAS68GMTFs-dPExtr39fScUh3KOvNan_sDcTphLvtH7bK/s320/tabagismo+ab.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEq50Gw95jkIyn75wudUxhoX_z3c9aCDNWTjaOuYtNO6cJQvUJOXd2dtsv-3wQ23COuofO7MGeJ5jIQnrIe9SRs3Yxc7vFrqXvAS68GMTFs-dPExtr39fScUh3KOvNan_sDcTphLvtH7bK/s320/tabagismo+ab.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Testes realizados em laboratório indicam que quando a enzima proteína quinase C (PKC, sigla em inglês) ípsilon é inibida, o sistema de recompensa ao cigarro e ao álcool também são inibidos.&amp;nbsp;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;O sistema de recompensa é um complexo de áreas no cérebro que afectam o desejo por nicotina, álcool e outras substâncias viciantes.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;A nicotina liga-se a uma determinada classe de receptores localizados nos neurónios, provocando a libertação de dopamina no cérebro. Como a dopamina cria um sentimento de prazer, sente-se uma sensação de recompensa, deste modo, ao fumar, a pessoa sente o desejo realizado. Com a inibição da enzima PKC ípsilon, os receptores de nicotina deixam de existir.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;O próximo passo será desenvolver compostos eficientes para inibir a PKC ípsilon. O que possibilitará criar medicamentos para eliminar o vício do cigarro e do álcool.&amp;nbsp;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://paraorkut9.com/mensagens/novo/alcool/alcool-de-mensagens-44.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;200&quot; src=&quot;http://paraorkut9.com/mensagens/novo/alcool/alcool-de-mensagens-44.jpg&quot; width=&quot;161&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Fonte:&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;a href=&quot;http://veja.abril.com.br/noticia/saude/enzima-pode-ser-solucao-para-tratar-etilismo-e-tabagismo&quot;&gt;http://veja.abril.com.br/noticia/saude/enzima-pode-ser-solucao-para-tratar-etilismo-e-tabagismo&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/09/enzima-pode-ser-solucao-para-o-vicio-do.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEq50Gw95jkIyn75wudUxhoX_z3c9aCDNWTjaOuYtNO6cJQvUJOXd2dtsv-3wQ23COuofO7MGeJ5jIQnrIe9SRs3Yxc7vFrqXvAS68GMTFs-dPExtr39fScUh3KOvNan_sDcTphLvtH7bK/s72-c/tabagismo+ab.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-3297933159173258737</guid><pubDate>Thu, 25 Aug 2011 18:19:00 +0000</pubDate><atom:updated>2011-08-25T19:34:34.640+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Ciências Forenses</category><title>Odontologia Forense</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEia1mweCEeyb9uqsoEzX_kiRCCLAawBbic1VsaQu2AULW0ws4YgD0OrtWc5-x0CeLwidoczGPfwmUwhoBV3i0bzYv-uu6HtKHCOAE6260LYDw2N4OeQwh-iPVJ0NnpIT-G3auRhf9zMdnc/s1600/odontologia+legal.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;171&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEia1mweCEeyb9uqsoEzX_kiRCCLAawBbic1VsaQu2AULW0ws4YgD0OrtWc5-x0CeLwidoczGPfwmUwhoBV3i0bzYv-uu6HtKHCOAE6260LYDw2N4OeQwh-iPVJ0NnpIT-G3auRhf9zMdnc/s400/odontologia+legal.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
A odontologia forense aplica o conhecimento técnico e científico da estrutura dentária à identificação de cadáveres. Tal é possível porque os dentes são estruturas resistentes à putrefacção, ao calor, aos traumatismos e à acção de certos reagentes químicos. Além disso cada dentadura é específica de um indivíduo, não existem duas iguais.&lt;/div&gt;&lt;div class=&quot;&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Deste modo é analisado: o número de dentes; alterações de posição ou rotação; alterações congénitas ou adquiridas (hábitos, profissão); alterações patológicas ou traumáticas (cáries) e por último, a existência de tratamentos (amálgamas, coroas, próteses fixas ou removíveis).&amp;nbsp;&lt;/div&gt;&lt;div class=&quot;&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Outra forma de identificação é através das marcas de mordida, que funciona como uma espécie de impressão digital. &lt;br /&gt;
&lt;br /&gt;
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&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.gifmania.com.pt/partes_del_cuerpo/dentadura/256-teethxs.gif&quot; imageanchor=&quot;1&quot; style=&quot;clear: right; float: right; margin-bottom: 1em; margin-left: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.gifmania.com.pt/partes_del_cuerpo/dentadura/256-teethxs.gif&quot; /&gt;&lt;/a&gt;&lt;img border=&quot;0&quot; height=&quot;220&quot; src=&quot;http://www.dioceseofnashville.com/Protecting%20Our%20Youth%20-%202004-Spanish_files/slide0051_image021.jpg&quot; width=&quot;320&quot; /&gt;&lt;/div&gt;&lt;div class=&quot;&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
De facto, os dentes são frequentemente usados como armas, quer de defesa quer de ataque.&amp;nbsp;O que possibilita a identificação do possível homicida.&amp;nbsp;&lt;/div&gt;&lt;div class=&quot;&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEghteNlRka9nrlMMh1DPEaCbNMrQMROwEjhitDU_u7jyNyMXq7L921KjRAJBkfh81orrV_lev1sZnu8Btu6zp0-W8lhB67ozrGC6p3At6LkmDKT_9zXVfD84d9SeN6pMi1GoDBRlLu1bWE/s1600/21-maca.jpg&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;200&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEghteNlRka9nrlMMh1DPEaCbNMrQMROwEjhitDU_u7jyNyMXq7L921KjRAJBkfh81orrV_lev1sZnu8Btu6zp0-W8lhB67ozrGC6p3At6LkmDKT_9zXVfD84d9SeN6pMi1GoDBRlLu1bWE/s200/21-maca.jpg&quot; width=&quot;194&quot; /&gt;&lt;/a&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;-webkit-text-decorations-in-effect: none;&quot;&gt;As marcas de dentes descobertas em alimentos encontrados no local do crime, por exemplo, também são analisadas.&amp;nbsp;&lt;/span&gt;Com efeito, este tema já foi muitas vezes abordado na série televisiva CSI: Crime Scene Investigation.&lt;/div&gt;&lt;div class=&quot;&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/08/odontologia-forense.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEia1mweCEeyb9uqsoEzX_kiRCCLAawBbic1VsaQu2AULW0ws4YgD0OrtWc5-x0CeLwidoczGPfwmUwhoBV3i0bzYv-uu6HtKHCOAE6260LYDw2N4OeQwh-iPVJ0NnpIT-G3auRhf9zMdnc/s72-c/odontologia+legal.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-4418303325887700487</guid><pubDate>Wed, 24 Aug 2011 15:04:00 +0000</pubDate><atom:updated>2011-08-24T16:04:23.478+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Tecnologia</category><title>Visão do futuro da Microsoft para 2019</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Um vídeo com uma visão sem dúvida futurista, no qual a Microsoft apresenta protótipos de soluções que prometem revolucionar o mundo daqui a uns anos.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;This is amazing!!&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;iframe allowfullscreen=&#39;allowfullscreen&#39; webkitallowfullscreen=&#39;webkitallowfullscreen&#39; mozallowfullscreen=&#39;mozallowfullscreen&#39; width=&#39;320&#39; height=&#39;266&#39; src=&#39;https://www.youtube.com/embed/bN0etneQ8zo?feature=player_embedded&#39; frameborder=&#39;0&#39;&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://overline.files.wordpress.com/2011/06/microsoft_logo.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;48&quot; src=&quot;http://overline.files.wordpress.com/2011/06/microsoft_logo.jpg&quot; width=&quot;200&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
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</description><link>http://bioquimica-um.blogspot.com/2011/08/visao-do-futuro-da-microsoft-para-2019.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-8958123061896295081</guid><pubDate>Tue, 23 Aug 2011 19:30:00 +0000</pubDate><atom:updated>2011-08-24T10:15:12.896+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Ciências Forenses</category><title>Entomologia Forense</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://api.ning.com/files/0XVW7JCG3-P9bo2ldFDjbOw3BlNUUhKfD1Oy09vbtmwSTuCMsV7pRvQr-vEvOGdi5prcOp3zMCwKiGD6q81hvkpk*ys6TR-u/Entomologiaforense.jpg?crop=1%3A1&amp;amp;width=171&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;200&quot; src=&quot;http://api.ning.com/files/0XVW7JCG3-P9bo2ldFDjbOw3BlNUUhKfD1Oy09vbtmwSTuCMsV7pRvQr-vEvOGdi5prcOp3zMCwKiGD6q81hvkpk*ys6TR-u/Entomologiaforense.jpg?crop=1%3A1&amp;amp;width=171&quot; width=&quot;200&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;A entomologia forense consiste no estudo de insectos e outros artrópodes num contexto legal. Tem inúmeras aplicações como a determinação do tempo mínimo desde a morte através da medição dos insectos, o local em que ocorreu o crime e descobrir se a vítima ingeriu toxinas. Nada é subjectivo, &quot;são apenas insectos a contarem uma história&quot;. Ao contrário das pessoas, as moscas &quot;não mentem nem fazem suposições culturais&quot;.&amp;nbsp;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Os insectos constituem 90% da vida na Terra, são milhares de espécies e conseguem chegar à cena do crime antes da polícia.&amp;nbsp;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;O principal pressuposto é que o corpo não está morto há mais tempo do que o necessário para os insectos chegarem ao cadáver e se desenvolverem. Assim, a idade dos insectos mais velhos presentes no corpo determina o intervalo postmortem mínimo.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Os insectos mais valiosos para a entomologia forense são as varejeiras (família Calliphoridae), uma vez que são geralmente as primeiras a colonizar um corpo após a morte, muitas vezes num espaço de horas.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Muitas outras espécies de mosca, escaravelho, vespa e traça estão associadas aos cadáveres, constituindo uma sucessão de insectos a colonizar o corpo, mas como tendem a chegar depois das varejeiras são menos úteis na determinação do intervalo postmortem mínimo.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://agspsrv34.agric.wa.gov.au/ento/_fpclass/forensic21.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;278&quot; src=&quot;http://agspsrv34.agric.wa.gov.au/ento/_fpclass/forensic21.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;A postura das varejeiras ocorre geralmente nos&amp;nbsp;orifícios&amp;nbsp;naturais, como por exemplo, a boca, o nariz, os olhos e os ouvidos ou&amp;nbsp;noutros&amp;nbsp;locais mais escuros e húmidos tais como dobras de roupa ou debaixo do corpo. Os ovos eclodem, nascendo larvas de primeiro estádio que crescem rapidamente, sofrendo duas mudas para passar pelo segundo e terceiro estádios até pararem de se alimentar.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Conforme a espécie, podem transformar-se em pupas no cadáver ou afastar-se em busca de um local apropriado.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Então, a larva contrai-se e a cutícula endurece e escurece, formando o pupário em forma de barril, no interior do qual a pupa sofre metamorfose, transformando-se numa mosca adulta. Quando a mosca emerge, a cápsula vazia do pupário fica para trás como prova duradoura do seu desenvolvimento.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiU5Aa86rp-DjFxAKHavP3cRtsh4WcHcAmfCXrCU_s4LiT4GwXwBG-JU4C1yD3c6za3sEO_UXQiKVqwnDEOzlSf9WnQnPTANkSeqOcrW793kxVNFOR489XKr3hKmX-ea5NdgL5Qq-lDVOmk/s320/ii_a_216n.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiU5Aa86rp-DjFxAKHavP3cRtsh4WcHcAmfCXrCU_s4LiT4GwXwBG-JU4C1yD3c6za3sEO_UXQiKVqwnDEOzlSf9WnQnPTANkSeqOcrW793kxVNFOR489XKr3hKmX-ea5NdgL5Qq-lDVOmk/s320/ii_a_216n.jpg&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Ciclo de vida de uma varejeira Calliphorídea (adultos, ovos, larvas de primeiro estádio, larvas de segundo estádio, larvas de terceiro estádio, pupários contendo pupas)&lt;/td&gt;&lt;/tr&gt;
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&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;Num caso, o entomólogo forense pode deslocar-se pessoalmente ao local do crime a fim de recolher as espécimes de insecto do cadáver ou, em alternativa, recolher os espécimes durante o exame postmortem.&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.csifiles.com/images/news/ultimate_csi_2.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;235&quot; src=&quot;http://www.csifiles.com/images/news/ultimate_csi_2.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.saudeanimal.com.br/imagens/mosca.gif&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.saudeanimal.com.br/imagens/mosca.gif&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
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Fonte:&lt;br /&gt;
&lt;a href=&quot;http://www.scienceinschool.org/2006/issue2/forensic/portuguese&quot;&gt;http://www.scienceinschool.org/2006/issue2/forensic/portuguese&lt;/a&gt;</description><link>http://bioquimica-um.blogspot.com/2011/08/entomologia-forense.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiU5Aa86rp-DjFxAKHavP3cRtsh4WcHcAmfCXrCU_s4LiT4GwXwBG-JU4C1yD3c6za3sEO_UXQiKVqwnDEOzlSf9WnQnPTANkSeqOcrW793kxVNFOR489XKr3hKmX-ea5NdgL5Qq-lDVOmk/s72-c/ii_a_216n.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-8294153688432928860</guid><pubDate>Tue, 09 Aug 2011 20:05:00 +0000</pubDate><atom:updated>2011-10-24T00:39:49.505+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Proteínas</category><title>Queratina</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQhcyYcAGKap2ZPIr-NvGZUSIq1yDYSnZixc8Kw7YpYYByEGuW5OX5r9kpzpZXJPE9FAXJk12VK0j7yo5nD09c42Z0fsDJQ1JedyqQbwYe4WbClK_M6AgbV5GJDEtNTxLv26XWv8oJyu6v/s1600/alfaqueratina.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;296&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQhcyYcAGKap2ZPIr-NvGZUSIq1yDYSnZixc8Kw7YpYYByEGuW5OX5r9kpzpZXJPE9FAXJk12VK0j7yo5nD09c42Z0fsDJQ1JedyqQbwYe4WbClK_M6AgbV5GJDEtNTxLv26XWv8oJyu6v/s320/alfaqueratina.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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A queratina ou ceratina é uma proteína que forma diversas estruturas do corpo.&amp;nbsp;Nos animais, pode ser encontrada nas unhas, pêlos e chifres. No Homem está presente nas unhas e no cabelo.&lt;br /&gt;A queratina é muito importante para o crescimento e vitalidade dos cabelos, por isso é comum serem realizados, em salões de beleza, tratamentos capilares à base de queratina.&lt;/div&gt;
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&lt;a href=&quot;http://www.situado.net/fotos/2010/06/queratina-cabelo.jpg&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.situado.net/fotos/2010/06/queratina-cabelo.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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A queratina apresenta uma resistência, quimicamente explicada pela presença de muitas ligações enxofre-enxofre entre as cadeias de polipeptídio, onde essas cadeias se encontram muito próximas fazendo com que a queratina seja dura e resistente. Formada por vários aminoácidos, entre eles a cisteína.&lt;br /&gt;
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É o Resultado de um processo metabólico de síntese contínua, desde a célula basal (célula mais profunda) até a célula córnea (célula mais superior). Na camada basal germinativa, a queratina é chamada de &quot; queratina mole&quot;, polimeriza-se no decorrer da maturação celular, quando as células chegam á camada córnea, a queratina torna-se &quot;queratina dura&quot;, as células neste ponto encontram-se mortas, e seu citoplasma preenchido por queratina.&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: white;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Arial, Helvetica, sans-serif; font-size: 12px; line-height: 15px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span class=&quot;Apple-style-span&quot; style=&quot;background-color: white;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Arial, Helvetica, sans-serif; font-size: 12px; line-height: 15px;&quot;&gt;Fontes:&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;a href=&quot;http://pt.shvoong.com/medicine-and-health/1955612-queratina-suas-fun%C3%A7%C3%B5es/&quot;&gt;http://pt.shvoong.com/medicine-and-health/1955612-queratina-suas-fun%C3%A7%C3%B5es/&lt;/a&gt;&lt;br /&gt;
&lt;a href=&quot;http://belapura.blogspot.com/2008/08/queratina.html&quot;&gt;http://belapura.blogspot.com/2008/08/queratina.html&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;</description><link>http://bioquimica-um.blogspot.com/2011/08/queratina.html</link><author>noreply@blogger.com (Carla Pereira)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQhcyYcAGKap2ZPIr-NvGZUSIq1yDYSnZixc8Kw7YpYYByEGuW5OX5r9kpzpZXJPE9FAXJk12VK0j7yo5nD09c42Z0fsDJQ1JedyqQbwYe4WbClK_M6AgbV5GJDEtNTxLv26XWv8oJyu6v/s72-c/alfaqueratina.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-4024715762215537939</guid><pubDate>Mon, 08 Aug 2011 19:29:00 +0000</pubDate><atom:updated>2011-08-09T19:22:06.437+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Aminoácidos</category><title>L-DOPA</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.mdidea.com/products/phytochemical/Pure11LDOPA.gif&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.mdidea.com/products/phytochemical/Pure11LDOPA.gif&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
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&lt;/div&gt;A L-Dopa ou Levodopa é a forma natural da dihidroxifenilalanina e o percursor imediato da dopamina. É a droga mais efectiva no tratamento de Parkinson, mas o seu uso está associado ao aumento de discinesias (dificuldade nos movimentos voluntários).&lt;br /&gt;
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&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.ff.up.pt/toxicologia/monografias/ano0708/g65_ldopa/Levodopa3D.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;126&quot; src=&quot;http://www.ff.up.pt/toxicologia/monografias/ano0708/g65_ldopa/Levodopa3D.png&quot; width=&quot;200&quot; /&gt;&lt;/a&gt;&lt;/div&gt;Se não houvesse nenhum efeito adverso associado com o seu uso, o tratamento da Doença de Parkinson seria uma questão simples. As maiores preocupações no tratamento dos doentes de Parkinson prendem-se com a tentativa de superar os efeitos adversos comuns do tratamento com a levodopa.&lt;br /&gt;
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&lt;/div&gt;&lt;div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.ff.up.pt/toxicologia/monografias/ano0708/g65_ldopa/imagem%202.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;320&quot; src=&quot;http://www.ff.up.pt/toxicologia/monografias/ano0708/g65_ldopa/imagem%202.jpg&quot; width=&quot;227&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div&gt;A dopamina não cruza a barreira hematoencefálica, pelo que não é utilizada na terapêutica da doença de Parkinson.&amp;nbsp;A tirosina, aminoácido essencial, transforma-se em levodopa por meio da enzima tiroxina hidroxilase.&lt;/div&gt;&lt;div&gt;A levodopa é um aminoácido neutro de cadeia longa, está presente na forma natural em certas verduras.&amp;nbsp;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;
Fonte:&lt;br /&gt;
&lt;a href=&quot;http://www.ff.up.pt/toxicologia/monografias/ano0708/g65_ldopa/menu.htm&quot;&gt;http://www.ff.up.pt/toxicologia/monografias/ano0708/g65_ldopa/menu.htm&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/08/l-dopa.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6488165169401133072.post-2864922705628721897</guid><pubDate>Thu, 04 Aug 2011 16:38:00 +0000</pubDate><atom:updated>2011-08-04T18:10:24.426+01:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Física</category><title>Teoria do Caos e Complexidade &quot;Efeito Borboleta&quot;</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;http://www.educ.fc.ul.pt/icm/icm2000/icm24/images/borboleta.gif&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;http://www.educ.fc.ul.pt/icm/icm2000/icm24/images/borboleta.gif&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Times, &#39;Times New Roman&#39;, serif;&quot;&gt;A Teoria do Caos baseia-se na seguinte frase: &lt;b&gt;“O simples bater de asas de uma borboleta pode desencadear um tufão do outro lado do mundo”&lt;/b&gt;. Arrepiante, não? Este exemplo prático e tradicional é chamado de&amp;nbsp;&lt;b&gt;&quot;Efeito Borboleta&quot;&lt;/b&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Times, &#39;Times New Roman&#39;, serif;&quot;&gt;A Teoria do Caos surgiu, precisamente, com o objectivo de compreender e dar resposta às flutuações erráticas e irregulares que se encontram na Natureza.&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Times, &#39;Times New Roman&#39;, serif;&quot;&gt;Assim, eventos que parecem insignificantes podem tomar proporções gigantescas.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Times, &#39;Times New Roman&#39;, serif;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;table cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://otaodabiologia.files.wordpress.com/2008/11/atrator_lorenz.png&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; margin-bottom: 1em; margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;320&quot; src=&quot;http://otaodabiologia.files.wordpress.com/2008/11/atrator_lorenz.png&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;Atrator estranho de Lorenz&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;O termo Efeito Borboleta foi analisado pela primeira vem em 1963 por Edward Lorenz, meteorologista e matemático norte-americano.&lt;br /&gt;
&lt;br /&gt;
&lt;blockquote&gt;Um exemplo real do Efeito Borboleta foi observado no ano de 1998. Os computadores do Sistema de Previsão de Tempestades Tropicais dos Estados Unidos diagnosticaram a formação, dentro de três dias, de uma tempestade tropical sobre Louisiana. Entretanto, um meteorologista dessa agência que estava numa base sobre o Oceano Atlântico verificou uma pequena diferença nas medições executadas e que essa pequena diferença poderia provocar uma alteração no deslocamento das massas de ar. Então, os meteorologistas resolveram realimentar os computadores com o novo dado e verificaram que a tempestade tropical que se formaria sobre Louisiana não ocorreria, mas que haveria a formação de um tornado de proporções gigantescas em Orlando, na Flórida, o que realmente ocorreu três dias depois.&lt;/blockquote&gt;O dado inserido ligeiramente errado era a velocidade de deslocamento das massas de ar da região do Alasca que se encontra a milhares de quilómetros da Flórida. &lt;br /&gt;
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&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Times, &#39;Times New Roman&#39;, serif;&quot;&gt;Fonte:&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;a href=&quot;http://otaodabiologia.wordpress.com/2008/11/05/do-caos-ao-mel/&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Times, &#39;Times New Roman&#39;, serif;&quot;&gt;http://otaodabiologia.wordpress.com/2008/11/05/do-caos-ao-mel/&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;</description><link>http://bioquimica-um.blogspot.com/2011/08/teoria-do-caos-e-complexidade-efeito.html</link><author>noreply@blogger.com (Carla Pereira)</author><thr:total>1</thr:total></item></channel></rss>