<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-2590296294280918096</id><updated>2012-02-25T15:58:51.494+01:00</updated><category term='mareas'/><category term='exploración espacial'/><category term='Universo'/><category term='efectos gravitatorios'/><category term='blog biblioteca'/><category term='http://www.blogger.com/img/blank.gif'/><category term='Naturaleza e investigación'/><category term='televisión 3D'/><category term='curiosidades'/><category term='biblioteca'/><category term='cometas'/><title type='text'>Aprendemos con las Ciencias</title><subtitle type='html'>Blog del I.E.S. San Pedro de Alcántara</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>profesanpedro</name><uri>http://www.blogger.com/profile/12231886191455190037</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>18</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-2409612173646319088</id><published>2012-02-24T14:03:00.002+01:00</published><updated>2012-02-24T14:11:45.776+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Universo'/><title type='text'></title><content type='html'>&lt;style type="text/css"&gt;  &lt;!--   @page { margin: 2cm }   P { margin-bottom: 0.21cm }   A:link { so-language: zxx }  --&gt;  &lt;/style&gt;  &lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto"&gt; &lt;span style="color:#3c78d8;"&gt;&lt;span style="font-size:6;"&gt;&lt;u&gt;&lt;b&gt;Hallan los agujeros negros mas grandes del universo&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto; text-align: justify;"&gt; Un equipo de astrónomos estadounidenses ha hallado los mayores agujeros negros descubiertos hasta la fecha. Se trata de dos "gigantes" con una masa equivalente a 10.000 soles. Y lo más sorprendente es que siguen creciendo.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto; text-align: justify;"&gt; El equipo que ha llevado a cabo la investigación, publicada en la revista Nature, ha logrado medir las masas de estos agujeros negros combinando observaciones de estrellas de rápido movimiento con los telescopios del observatorio Keck (Hawaii) y el observatorio de la Universidad de Texas (EE UU).&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto; text-align: justify;"&gt; Según los astrofísicos, estos agujeros negros se encuentran en el centro de dos galaxias a 300 millones de años luz de la Tierra y, a pesar de que ya habían sido estudiados, no se esperaban las dimensiones que ahora han calculado. En este sentido, han especulado con la posibilidad de que se trate de los restos oscuros de algunas galaxias muy brillantes y masivas, llamados quásares, que poblaron los inicios del universo. "Estos dos nuevos mastodónticos agujeros negros son similares en masa a los quásares jóvenes, y pueden ser el eslabón perdido entre los quásares y los agujeros negros supermasivos que se ven hoy en día", ha asegurado Chung-Pei Ma, astrónomo de la Universidad de California en Berkeley (EE UU) y coautor del trabajo.&lt;/p&gt; &lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto;"&gt; Un video de un agujero negro tragándose una estrella:&lt;/p&gt;&lt;iframe src="http://www.youtube.com/embed/P0la8-KTxEM" allowfullscreen="" frameborder="0" height="315" width="420"&gt;&lt;/iframe&gt;&lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto"&gt; Trabajo realizado por: Miguel Alamillo Reguero 2º A&lt;/p&gt; &lt;p style="margin-bottom: 0cm; page-break-before: auto; page-break-after: auto"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm"&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-2409612173646319088?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/2409612173646319088/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/02/hallan-los-agujeros-negros-mas-grandes.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/2409612173646319088'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/2409612173646319088'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/02/hallan-los-agujeros-negros-mas-grandes.html' title=''/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://img.youtube.com/vi/P0la8-KTxEM/default.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-7208145193501445969</id><published>2012-02-17T14:01:00.006+01:00</published><updated>2012-02-17T14:15:34.112+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='curiosidades'/><title type='text'></title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-LGDL7Tl2nd0/Tz5RJjty-hI/AAAAAAAAABM/cgvaX62TGHE/s1600/images.jpeg"&gt;&lt;br /&gt;&lt;/a&gt;&lt;br /&gt;      &lt;style type="text/css"&gt;  &lt;!--   @page { margin: 2cm }   P { margin-bottom: 0.21cm }  --&gt;  &lt;/style&gt;  &lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;span style="font-size:180%;color:#ff0000;"&gt;&lt;b&gt;¿Cómo funciona un frigorífico?&lt;/b&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;&lt;span style="color:#000000;"&gt;  &lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;En el frigorífico hay un circuito por el que circula el líquido refrigerante siempre que el motor esté encendido. El circuito está formado por dos partes; una parte esta en el interior y la otra en el exterior.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;Por la parte interior circula el refrigerante  evaporándose y absorbiendo calor, y por la parte exterior circula el refrigerante que, a través del motor, se convierte en líquido.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;El fluido refrigerante se mueve,en un circuito cerrado, por los 3 componentes del frigorífico:&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt; &lt;ol style="font-weight: bold;"&gt;&lt;li&gt;&lt;span style="font-size:130%;"&gt;consensador&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size:130%;"&gt;compresor&lt;br /&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-size:130%;"&gt;evaporador&lt;/span&gt;&lt;/li&gt;&lt;/ol&gt;&lt;a href="http://1.bp.blogspot.com/-LGDL7Tl2nd0/Tz5RJjty-hI/AAAAAAAAABM/cgvaX62TGHE/s1600/images.jpeg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 235px; height: 214px;" src="http://1.bp.blogspot.com/-LGDL7Tl2nd0/Tz5RJjty-hI/AAAAAAAAABM/cgvaX62TGHE/s320/images.jpeg" alt="" id="BLOGGER_PHOTO_ID_5710090602200365586" border="0" /&gt;&lt;/a&gt;&lt;p style="margin-bottom: 0cm" align="LEFT"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;Dicho fluido llega al compresor como gas; en él se reduce su volumen y esto hace que se caliente. Pasa entonces al condensador,donde se licúa, liberando calor hacia el aire de la habitación. Este líquido pasa a continuación al evaporador. Ahí,al disminuir la presión,el fluido se expande y se evapora,absorbiendo calor. El fluido continúa circulando para pasar al compresor y comenzar un nuevo ciclo.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;La mayoría de las neveras poseen un termostato: una sonda que desconecta el sistema cuando registra en el interior una temperatura dada,programada previamente.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;/p&gt;&lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;Realizado por:&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;Emma Chaparro Magro.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;2º E.S.O A&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;span style="color:#000000;"&gt;&lt;span style="font-family:Bitstream Charter, serif;"&gt;&lt;span style="font-size:180%;"&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-7208145193501445969?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/7208145193501445969/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/02/como-funciona-un-frigorifico-en-el.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/7208145193501445969'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/7208145193501445969'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/02/como-funciona-un-frigorifico-en-el.html' title=''/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-LGDL7Tl2nd0/Tz5RJjty-hI/AAAAAAAAABM/cgvaX62TGHE/s72-c/images.jpeg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-3265136157542379687</id><published>2012-02-13T20:20:00.005+01:00</published><updated>2012-02-13T20:30:25.241+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='http://www.blogger.com/img/blank.gif'/><title type='text'>El segundo enero más seco del siglo XXI</title><content type='html'>Dentro de la serie de los martes científicos que se publican en el blog de la biblioteca, el pasado martes el profesor Luis Ramos publicó un interesante artículo comparando la pluviosidad de los meses de enero acaedida en este siglo.&lt;br /&gt;La conclusión a la que llegó es que, con excepción de enero de 2005,  efectivamente es el más seco de la última década.&lt;a href="http://2.bp.blogspot.com/-JNVYZak-pps/TzADR_HinrI/AAAAAAAAABc/XUAsnRQH3TY/s1600/gr%C3%A1fico_2.png"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 506px; height: 345px;" src="http://2.bp.blogspot.com/-JNVYZak-pps/TzADR_HinrI/AAAAAAAAABc/XUAsnRQH3TY/s1600/gr%C3%A1fico_2.png" alt="" border="0" /&gt;&lt;/a&gt;Aunque muchos de nosotros hemos podido pensar que este enero es especialmente seco, seguramente no nos habíamos parado a pensar cuán extraordinario puede ser esto o sus dimensiones.&lt;br /&gt;Desde este blog recomendamos el artículo mencionado que podéis leer pinchando &lt;a href="http://bibliotecadeliessanpedrodealcantara09.blogspot.com/2012_02_05_archive.html"&gt;aquí &lt;/a&gt;o entrando en el blog de la biblioteca del centro.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-3265136157542379687?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/3265136157542379687/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/02/el-segundo-enero-mas-seco-del-siglo-xxi.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/3265136157542379687'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/3265136157542379687'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/02/el-segundo-enero-mas-seco-del-siglo-xxi.html' title='El segundo enero más seco del siglo XXI'/><author><name>Leda</name><uri>http://www.blogger.com/profile/15092845869757804677</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-JNVYZak-pps/TzADR_HinrI/AAAAAAAAABc/XUAsnRQH3TY/s72-c/gr%C3%A1fico_2.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-3650043226646802297</id><published>2012-02-03T14:02:00.002+01:00</published><updated>2012-02-08T13:32:38.571+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Naturaleza e investigación'/><title type='text'>DESCUBREN PROTEÍNA QUE PROTEGE DE ENFERMEDADES  IGUAL QUE EL EJERCICIO FISICO.</title><content type='html'>&lt;style type="text/css"&gt;  &lt;!--   @page { margin: 2cm }   P { margin-bottom: 0.21cm }  --&gt;  &lt;/style&gt;  &lt;br /&gt;&lt;div style="margin-bottom: 0cm;"&gt;&lt;/div&gt;&lt;div align="JUSTIFY" style="margin-bottom: 0cm;"&gt;&lt;span style="font-family: Bitstream Vera Sans,sans-serif;"&gt;&lt;span style="font-size: 130%;"&gt;Científicos estadeunidenses  han descubierto en ratones una proteína  denominada   BCL2  que es la encargada de activar la escatofagia. Esta escatofagia  es una especie de sistema de reciclado que permite a las células adaptarse a los cambios nutricionales. El estudio ha sido realizado por unos científicos de la universidad de Texas y ahora gracias a esto pueden descubrir nuevos  tratamientos.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-oVvXEvXrjCw/TzJrWGAaRGI/AAAAAAAAGFM/YwXJ3jwQAi8/s1600/proteina.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="239" src="http://2.bp.blogspot.com/-oVvXEvXrjCw/TzJrWGAaRGI/AAAAAAAAGFM/YwXJ3jwQAi8/s320/proteina.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div align="JUSTIFY" style="margin-bottom: 0cm;"&gt;&lt;span style="font-family: Bitstream Vera Sans,sans-serif;"&gt;&lt;span style="font-size: 130%;"&gt;Esta proteína protege del cáncer, del envejecimiento y de la diabetes, proporcionando  al organismo los mismos efectos que el ejercicio físico.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm;"&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm;"&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm;"&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm;"&gt;&lt;span style="font-family: Bitstream Vera Sans,sans-serif;"&gt;&lt;span style="font-size: 130%;"&gt;Noticia recopilada por: Pablo Barriga Moreno  2º ESO&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm;"&gt;&lt;span style="font-family: Bitstream Vera Sans,sans-serif;"&gt;&lt;span style="font-size: 130%;"&gt;Para más información &lt;a href="http://www.informador.com.mx/tecnologia/2012/351700/6/descubren-proteina-que-protege-de-enfermedades-igual-que-el-ejercicio-fisico.htm"&gt;pinchar quí&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-3650043226646802297?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/3650043226646802297/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/02/descubren-proteina-que-protege-de.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/3650043226646802297'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/3650043226646802297'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/02/descubren-proteina-que-protege-de.html' title='DESCUBREN PROTEÍNA QUE PROTEGE DE ENFERMEDADES  IGUAL QUE EL EJERCICIO FISICO.'/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-oVvXEvXrjCw/TzJrWGAaRGI/AAAAAAAAGFM/YwXJ3jwQAi8/s72-c/proteina.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-7163714394748334402</id><published>2012-01-31T08:54:00.000+01:00</published><updated>2012-01-31T08:57:37.200+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='blog biblioteca'/><title type='text'>Martes científicos en el blog de la biblioteca</title><content type='html'>&lt;a href="http://4.bp.blogspot.com/_sK063LsXSb8/Sv_kpoKYL8I/AAAAAAAAGEM/M9b7ORU5pvk/S1600-R/probemos.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 604px; height: 225px;" src="http://4.bp.blogspot.com/_sK063LsXSb8/Sv_kpoKYL8I/AAAAAAAAGEM/M9b7ORU5pvk/S1600-R/probemos.jpg" alt="" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: center; font-weight: bold; color: rgb(51, 51, 255);"&gt;&lt;a href="http://bibliotecadeliessanpedrodealcantara09.blogspot.com/2012/01/la-magia-de-harry-potter-cada-vez-mas.html"&gt;Este martes toca sobre capas de invisibilidad&lt;/a&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-7163714394748334402?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/7163714394748334402/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/martes-cientificos-en-el-blog-de-la.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/7163714394748334402'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/7163714394748334402'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/martes-cientificos-en-el-blog-de-la.html' title='Martes científicos en el blog de la biblioteca'/><author><name>Leda</name><uri>http://www.blogger.com/profile/15092845869757804677</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/_sK063LsXSb8/Sv_kpoKYL8I/AAAAAAAAGEM/M9b7ORU5pvk/s72-Rc/probemos.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-3893253904047317754</id><published>2012-01-27T14:12:00.000+01:00</published><updated>2012-01-27T14:14:17.492+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Naturaleza e investigación'/><title type='text'></title><content type='html'>&lt;style type="text/css"&gt;  &lt;!--   @page { margin: 2cm }   P { margin-bottom: 0.21cm }   H2 { margin-bottom: 0.21cm }   H2.cjk { font-family: "DejaVu Sans" }   H2.ctl { font-family: "DejaVu Sans" }  --&gt;  &lt;/style&gt;  &lt;h2 class="western" style="background: none repeat scroll 0% 0% rgb(0, 204, 204);" align="CENTER"&gt;&lt;span style="font-size:6;"&gt;&lt;span style="color:#5e11a6;"&gt;&lt;span style="font-family:Courier 10 Pitch;"&gt;&lt;b&gt;EL CO2 ALTERA EL SISTEMA NERVIOSO DE LOS PECES&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;br /&gt;&lt;br /&gt;&lt;h2 class="western" style="background: none repeat scroll 0% 0% rgb(0, 204, 204);" align="LEFT"&gt;&lt;span style="font-family:Andika Basic;"&gt;&lt;span style="font-size: 11pt;font-size:85%;" &gt;&lt;b&gt;El aumento de las emisiones de dióxido de carbono (CO2) en los mares est&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-family:Andika Basic;"&gt;&lt;span style="font-size: 11pt;font-size:85%;" &gt;&lt;b&gt;á&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-family:Andika Basic;"&gt;&lt;span style="font-size: 11pt;font-size:85%;" &gt;&lt;b&gt; alterando el sistema nervioso de los peces y ,a la vez, también esta reduciendo sus posibilidades de supervivencia. La cantidad de dióxido de carbono que se calcula que habrá en los océanos a finales de siglo afectará la habilidad de los peces para oír, oler, moverse y escapar de los depredadores. &lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;strong&gt;&lt;span style="font-family:Andika Basic;"&gt;&lt;span style="font-size: 11pt;font-size:85%;" &gt;&lt;b&gt;Los océanos absorben cada año unas 2.300 millones de toneladas de CO2&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/strong&gt;&lt;span style="font-family:Andika Basic;"&gt;&lt;span style="font-size: 11pt;font-size:85%;" &gt;&lt;b&gt; producidas por el hombre. Se ha analizado durante varios años zonas marinas con grandes concentraciones de dióxido de carbono y el efecto que este tenía en bebés de peces de arrecife, como el pez payaso. Lo primero que se descubrió fue que &lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;strong&gt;&lt;span style="font-family:Andika Basic;"&gt;&lt;span style="font-size: 11pt;font-size:85%;" &gt;&lt;b&gt;los peces perdían sentido del olfato&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/strong&gt;&lt;span style="font-family:Andika Basic;"&gt;&lt;span style="font-size: 11pt;font-size:85%;" &gt;&lt;b&gt;, por lo que les resultaría mas difícil reconocer los olores que avisan de la presencia de un depredador. Después se ha comprobado que el siguiente sentido afectado es el del oído y luego la habilidad para darse la vuelta, un movimiento importante para permanecer unidos y evitar ser comidos por los depredadores.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="western" style="background: #00cccc" align="LEFT"&gt;&lt;span style="font-family:Andika Basic;"&gt;&lt;span style="font-size: 11pt;font-size:85%;" &gt;&lt;b&gt;Información recopilada por Carmen Escobero Jarones 2º ESO A&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt; &lt;p style="background: #00cccc" align="LEFT"&gt;&lt;strong&gt;                                     &lt;/strong&gt; &lt;/p&gt;&lt;img 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" 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href='http://aprendemosconlasciencias.blogspot.com/2012/01/el-co2-altera-el-sistema-nervioso-de.html' title=''/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-7439589643793257502</id><published>2012-01-27T13:44:00.000+01:00</published><updated>2012-01-27T13:53:30.513+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='exploración espacial'/><title type='text'></title><content type='html'>&lt;style type="text/css"&gt;  &lt;!--   @page { margin: 2cm }   P { margin-bottom: 0.21cm }   H3 { margin-bottom: 0.21cm }   H3.cjk { font-family: "DejaVu Sans" }   H3.ctl { font-family: "DejaVu Sans" }   A:link { so-language: zxx }  --&gt;  &lt;/style&gt;  &lt;h3 class="western" align="CENTER"&gt;&lt;span style="color:#800000;"&gt;&lt;span style="font-family:Liberation Sans, sans-serif;"&gt;&lt;span style="font-size:6;"&gt;&lt;u&gt;&lt;b&gt;La mayor tormenta solar desde 2005 golpea la Tierra&lt;/b&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/h3&gt;  &lt;p align="CENTER"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm; font-weight: normal;" align="LEFT"&gt;&lt;a name="U1502339144840j9"&gt;&lt;/a&gt; Una densa nube de materia solar ha golpeado la Tierra, y ha hecho notar sus efectos en una buena parte del mundo, &lt;span style="font-style: normal"&gt;especialmente en el hemisferio norte&lt;/span&gt;.  Las auroras boreales fueron más intensas que nunca y pudieron verse incluso sobre Escocia, mucho más al sur de lo habitual.&lt;br /&gt;&lt;/p&gt;&lt;p style="margin-bottom: 0cm; font-weight: normal" align="LEFT"&gt;&lt;img 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wKqNvE1oNY5vNwKIkaVbFGmjYzR9luexuEvX7bls/LfO4buy07/3v72jcHEvIS3tkK1jU6+aULc0o2CSR31W+rT8daBYFWvB0iVfquSPvr0D0jVSeqNH6WPDg/jChKC11/F5MC7N38taekaTd19wr/xlyvA+jeeWBxum0rWv36Fm0+VyfzqCOW7x8jEptr4u1p3DfumQl+uVGFCtQdEWBrEkpdD+nfIMWN46aCX0uNRNR10K+kne64EAKD0+2nY7zGZshuRNFcE0CeyJdpj3RhDtjpZZ3CqWa/hLOX6s4vzSGIrAaMElfJ7Gw2oTEjzvRpaCs5bXlXDyFFqAjgIqeJ39Cc+RqYRCLnL90dc4xejQdp8MEoX8ydM9DxKh9DCq8km/X9/wDF/sU2fvjlLz88wjXjsKS9Bxb7RzxLB7KBLgST3brmMW/x8ud3s6Uw/bx1SXMV9XkkauDleN4//oXz/xmBy2VE3gMNs1qtevtbdb49eDsRArE2IqgtR90mdH6KiDupLiBy1fDtNf/2Ln6Wj4Xvp//yX/ysuWdEpYGwxLlukbxcNeWtgZYY4wXfac+PeX2eQSwCR7L6NzSbdvFa+R957O6FmY8GArJu4ER9DFFvMIeeCNNAoulxgj5s8o1OfgdBP+vX0ZNROT8Y9wARG7WP2MHZ1Gdy5NRWWE8GfMcFk0Ixc0c8bwEkAX9KHfo99AIOAsZqhWRQqU5g5wbDybu7sc050DKKQFU9aB0AaaB0tfThctwNYZH8KPjDMnO2G+6vR5AeKdtlBW00qzh1z2RGZ0T/ea6bZfiv91bNn6Tno8cmLo/Trz9+k3706SX84SekVXSGwzHXu0qqtGomqVK64xSXzFA6nbkR74++VblKOSSaf6yNSHBjHPmzXe+Cbg4kgct2j/oX+zexwycc3uCOiurwMRfZw/o3aG8BkA6isUruySB++/ygNf/5X6b+fVgkzTlMXw/5iiyNWxpFgzUO4OayXN+On8vPNfbdz6Rda/1U7vqXLFLdR13C78jjkDJy77lIFSPIRsrAvjIOEPzuhfETtl798tJsOBo303rgbILIHgIx69jNmBdpffX4cS4psAI8JMn0N8ztdxyVY15hJE8yYNRrCGpNjI+PbNj5v1Sa9Z53wPe83fSYlqEwmOWnNFFYVJoaUl0lugBBX265OUx3w0HSqwegtzSucuzrfzW3R2btZsQAbJs0KDTWmWcDpDUzcFlGjHXw9A5IaPxi/n/76ww/SJ8eYPs9P0q8+P06fns7Sb94c8VQbTCFBUKgtIJhr1DSzdDCx5R6+gvW3gULokcr+ODMoLvgD3L4xmIQEQjJVLr2D5TBk7s25jLDHTX7Ip8UgVokwGOYdQjhDnHuDJoWjoboGZLBDaBLyTn/49PN0fKpnf4n337O4gLa55/N6e/CLkbwOIOXgeurNtvjbbfvKc275+db7XTv+j/9YAohNKD+bbVFu15+u3FtCDBqKWhrmRp1Xn1MOYMrHvVZ6BujuwJT/4WfvpRH9utMnd4fvoUVg9qxI7LjAmbkmTFLBn+KkyfAz2KNGfSpAEoy6aNH7SHXBRO3ERDNLFmQLEybzWMee39QoTFsLU6fooErVUF1emTEOQxEwGW3jyoyE8uobZg2HYMAHxu+NOQCCY0ZAaaKl1k6XCBo1mg7gQZga7RXnGtqGfcEaS5pOiwtuQas2LCnLcw/f308/ffw4na3r6b/8w/+bjgk/v55M02tylU5pV4gf3s3IlUQu+/qaYMzJd+UYmHYXFHd57FvnlYf9wN+/MZh8af8xOFGyotiu8/Z1cDGV2zBlGzrp1XHAcp4Stk5eQ40My8+pTP/7jz8KyRaOMwGsRgYmzsXV7OLy+lcM6DFX973tgEIz/yoMueUieddb97rzqC//wWtkJdvjSm2kbPiVlLy6o8R/JR3jM9pDg3fKbhOZSenHgO8v9nfSz/aG6YmAEhoI0Ro62HDxgr42BB8uFTTKSmOAYrlMS6Mk+kVECTUP80coB6HPYQnwzNFUpssVpR+Q8ialAQZLjl1yjS1t0OwJEwi1xhCwGo6u7lgvmkhOCz+M4dy6RcDj3tyHc0xQrAAokYnL9zomjBURCCgRQeLm0I/vHXYKMNYBNuyrY7dC9vMu6ynVIhy8DOd9Xyc+4IPylaact/M//hU+lfP0+xdv0m9fPk8fH12kI8yiCW0QVCz8GX1Rdvtb5no5BhnQBZjwtQQNxmNcQ6Li+w/47RuDSckCaiASiN1eaiN2egNiMknJ/vc3IzHmILjglg69Tp3iR0ioIcS2mZqUNk+d3QEMskqPH+2lQ7SWjz76NH38yafpIqdMQOMtFukyy1IyKAf8Dl1B3T+oJY+yRxtOLUzl6z/lA4q/ttHXn7oAUxWfQPgfbP4lQV+1N7gJyV4HQFXxpXWfwUM1Z3ZbmzTCNHhEtvAHO7300zEqP2r/U4HESA79WAWUN5grC/ycU8bIUOxSXi44aCMzk8lq4tiKcTFLdUXEZ02C2ucvX+XsVfYtiuxWc0IEC4FkuPPEO1w6WQWS8KmogdDpG66x3WY/iEMgsDQAlWaTAuE8+/aYzBEAos332EebajYO0FKNydGiPGZmSLcAx16nnTpEmbposFuiOfUVhsyKZU/UUjithkY1RNi4bnWL9PzH0NMvnvwk/eFonP7x9x+lf/r4VXqBX+WM28zhAOlKDL1MiItx4ELxXtKXn4vNB4GulGl07QOgFN3yjcHE65Se+8vOLj7EWED98rO84rDoOqw7b4MvFQivAXG7BKiOuB0KIj0dd9LjnT5p9RA3gHGBBDxjtvAEHdxxyxKV0YT7dPcVGHHz1pffm8zz2eBXgabj/gjpCFvaHs91nz6B7PS7ulqo7LTv1q1ken/8qgbceoFiJ9dZy3VeL8zFYn+ZeONXE0iMqPDRwbIv2xw3IKQ7xiR8j9UOHxNSfYo28v7ubnraa8NIAI0p60sWNGN9Zo0nJ9epKZRV1cQRw8hHiGm1PU0PgXNpPweoZJOlT6jWLTtUrxirgvai1+OYTDLNoDJiY4QtaynZQRuZsdx3i3YTk/y47pJCV3OSEF3AcTQiDAwXz80dmeQ4VZnwpknW74/QGrgGryV9dME4HqJFbQkZ1xE8H+53oR2ydemzFmZRg/tV7a8FE0Inx6wG2U0n5KhMecgRAut/+tmP0ofP9tOvP/ss/RpE+eULH07zDZpQyPCSzvQbBZUAYEXcXULP412MU2nKRQc9bEGf32i7BJJSPaS/gzd4SXoE+4KY3NRQw5vPwIe16mcGqA2QdFRJyW94stdK+3sDHK2kWUPURxczsiEv0hmCJ2crclUH1WsymleuypLQhYmrbTWHsDhRJvTlabldmS4EEttRbjJCvOIe17aCgN7e+W18KwDLNuhZLBybYYYF8ZqdmoHEwZK19waV9HhvlJ71mukv+pW0awSsh68ALaWNY1MJrVky41XFVNmqHWh6IKXXSPAV4BrzY0SUDYn0ZHc5Ll2r20XFNPNADDPD5AB56Vx1HWgFQcnsG5h4PBdMCjAOUwfGtwkCCNc3GU3NykfR2bkgYjNhxYE5C6ip6awXZzY3gNt+F1TVWHzV0C4+g+mrmDiaSZfaTHQNoMHrl5+fRSrBkAmiI+zkEXTUw3GrCdxipKcXpzE1oAXILtGIzmlX1Sze995PP3r6Xtr/5CXRn9P0/MUinel4pu0OxZLXPIamoDV3SgOSlyhY0LRHPGy5B749MOF6pXCVEQQOtwhi+p99quoCiYS7hXEqEF4NYhuYsMS+HpPIuqi6zkptkb+9xbl4RHr9SxKWTlHRQ1jI/BCdcGQ0ILvQ8r3i73Wm554SdgkkPqymgS8P014+0xmoaLY9PsB9btKtulfo3AAlar5A4kvn6gg3xi4hmic7o/TkYJx+BJj8ZY+8HMKp6vfb5QVgMclJW1xChpP5NReqdESlgl+C45pEQXxfAwJPH2Gm6Gxly9pKNkn9bp7HgLkO2b9BX4vKNE8TdcNLzXLc7oSZkzU7dCB+V/tRExFQFgCa11WT0awSNOardmhBaj+n50SQ4E2/L9QgGdt1mF+GpJ0UOGd81HJyKn5FwOV+alLOD5rgrD3BZ3JYXZBOsE07aGu70M4Qja3rxMThXlx3hpY7Bx2kqa75LDybJvd//He/SB+9ep1+Vfs4ffx8ll6jlggiwoX0snL5Wu95GVa2Z9hirB626z3wzcGk6FWLokkC9rn0mzMhJCLHAoNEx1iRK+CMU4mvQop2HTOmL4BwTA1KNAS4XJJ6rWOQ/cdM4Dg8X5AFCXkFr2eGd06pZGU8J3tq3tZIysEObYi26eAdGNVo9yKVnBhCqM3/+PnnHJpRR/q4cZU/PbWURCkXBqdegZ8gIpubaPaEaMyjAVobALI/aKd9vh9gs43pt7baB8+y4TWjX2HJQNGYUAcjNPB26/fsNFj8vdkvnJsmiBFirw50XQZDh3lTnLcIAGLsGIPw6QgK+DI0Vcw/EUw00aYzmJ0BVwvRlFIDCU0UoApYKqNAHs+5gozAYli2SgTv6ePdAB/vEaUHqKY345q+q7nUAYUwzQxV87ubQBB+N67j/JyFM48BjCnmzwmzBF9Qp6JTnzJtgMjW/m747aoASJhfPAN/+R3NhWer4Kf7GZm/Bz/7Wfrx7gnp+6/Tx69m6Q3PrhBS4Cx8/rCBGJ8gP55LQo+xKwfQzz/s7RuDSdl9dmlmcwdbb0aeh2HGo7+Y6SgBNBjUcLxBdTUIrg2gDPDoG5GAYpBcOGwBHjMh5xDoBOI7A3BcVVh1l4WGGdQMJPl+Ofr/1pD6Q7mDy/pVxtS2Fkh2On2kM/ehHd3Xr/HsZ4lplme5xbVpe0jl8sEuf7324fq9bvv9y/Z5ac73tl5GcCzb2uJThy+7hGEeoaL/aGeQnpInsgsgjmBCVfm+fUbfLHSYYrZEyBVUd8JdHQndQwpbFlGHc9QkIazaZp8lBAR2w7avmO9iA3xMnzU0DMGB1mw45yXp6wKDFkg2Afkq8sR/NA/T5X0Gzs+9J5PzIAEmZrvqgDdzlohRaDT+lJ3w0kOdC0fEh+hRC8dqu41jtZ+jQvpbzFNZ6vwFXPSh2Q7pK8CE8TwxAxdzSJpa43A1se6ceVxbwsFVQt6/O36eDsiefbS7E5MUnQjoLOhug3uhdS0Zf30zztXp7u2ng+FBerJ/kv71D5+nj06M+eTN2dDm3cSmtGTTHDQK9bDlHvjWwKTsUJkjBlvpIYhIWCW4KI14aXsr9uoAxQAC6mHvNoAL9+vVb1GqcYv2ck7atqr4DJWEN6RkB+bhgoQlSub7soHUtPI4t/J4zOuwtZtQvEz8+OBROkXqnU8ugnDdmZmC42jrlzph30KwL2vJ7b/ZpgZ9ozpfAonScNTsphH9MkSFP9CP1CVvBMf0E/wiY0C5gy5hlKZOv0zVXYjGGKOpYsY4ObJHYlqPY1v4EAacG6aDPhOYeYXmN5sLnvo3pvgvLEzktH98LPiXLmDYCYw75fiF/R45JzAuYwVMhQYS/hxarOnRwMGdo3eOdQSrM5hwTkB+5KgAdqhGK943mleMRjadCNHiHM3hYwouMfaOf/hMmswJ4nqPxjtoJJhAtgktYsGscf04AstSLyltXyF4zHCFolBDAZVqN+Z0Gf1yJvQ5oPDZ0edEvNrpx0QIDwZj+g5N5vVx2sPEPqMa3Dn+pDpA3euNSZTrYQJ1U5+Et8+OzslXWacz7j8ROHlyfeLoVjENZB7hnIfNHjCS/8craiVnXus7JZJbMCC/B4QIHgUjCxASm8CiMzZeMKmbJki73Y2qXRVCfGY1dnAC+nLK5xSP/xZC0Ycgk5lyP+eld98B9dZe+ct4ugdDKf06DHwHwu9wL4v8WOzHdrw/GqfXMJhZoFvAa1JImrimanRwTgkv0ey8RTiK/V+4eSG94qgveHSKwz3XU2E3rm+3+ny+9I3s4QR9TOhz10gNCWh7JF08IyS6g1nTQ6rWkbg13sXkCQ7QJr9ZSGpIunwfM6jFcU2yiAXUgBxTAAAgAElEQVTyCYuYGUFZ4Bea4QyYcfyMsOsCjUYz6CXp5/o81B7UAJYMqGq9c1s2MGh/pxuMavWi8FRxTAAK39eA1xQmu+wfVX8BxH7jaP8tjCahOVQAExPcYpoM3aaJJMBVKSewhkmXrF1ygVM2TCA1FWjB913ARJqpMmZ95g9tO0XxJc0grtOLfJcCDIkSLQGFuL8OZF5rzqt01Gyq6VPKHRzjo9lnMuOTvTE5Kph401PoooeDFmAgPH4KYDUB1h+RHnwweC/9w+q36XBZTa8IlVfsO54sb9IGz3uTJwp6uGN3PvX6j1+gn8sbfOc+xAz2W1jlikdu9srNR0QSyOxbXmYUhlyH0LRRVR/NE1D9ET8kClOnfTUY6AaSd8usrm53nLanp5ChBDZPDeoPWHm+1x9y7DEFctapgwO2ssQXb+cjtbaNIVKK7KNQfdjih2sjw26/LVStER6dxoqMSu7PtVZEE9bM/el1mdzGxLb3dsbpzXCUfpk+YzLhEczFmTiD12bWqVfLRnCubS6djzKNksl8DI/Id7Y3fdmmDBImUsXMXtoZDMsvgQLBYNj6EK8mmD4dNY8nlKjcpUjRYwz+xxD0hzhae7TDyXpVQr0b+8B59dBynTyLn30woCTAGlBGfSffRCerwHF06lT9TTolw1VXta7cpZoM+/RzCCxWRTskHCsw+ww+o3ntNbSDjuPqGNXboTkJIM7qtk/ChxK2DL2JdqBZVDqvBYNs5ipWsrAIf4q0IWl4LmMiDQg5daI0K4B5gVkyD4DRH6Nz1mfZpin1VAQV1+YxaU1BoA+kiYnSo0+HXFNaCV8LztJ54ZvBOxzp/4cnr+j/nNfSgM7mEOKn3PfT40mqvz5Jf/Ojp6mtdoG/xZyYFsJkzHdgi7FCc/5wnF7OFoSQF+mfny/Sa/pK79YGcHS2MkgU5nns1PwLsZmpwJ/zlrXdoJGbP14Rz9Xh39FPX8/MybxS8IwkQzdZR0JbJMjSd3frI8mzNEQtnZ7+4to4ApAAYLaia+N0IJA22a8dgGQ1Zz4HNm147slwbTNIIyiPKTnkEVRIjZ4FEb8FJGWb8p0v/5ZTeJz3YcuyU1AVH+chjNxCPZpzvbMzVGhSriUF/TrWJIWiI1LbgPEjcoTUq1I6rAWYzZyzEkBTbAWmZR2/7Ae1LyMcmWIkJhljHSnwMCjqugOw32EGL6A2goHHnKpj9SmS8jFa1T6RF0q4M1OXakGQr6bLaMRM32GXzxaRmsP/aDg1p/oTbl3VaRuOWCh9gkQlsk6OBVEPAPRCzcvKZgIsDK6mUesN4/lMJIuyAPSATtYyk/XN4THXFUxU70sg8Z1HECjRioJJ2MJ0uRTVmQYajKmbIJO37O8IWuF8YCb6SNNGUDLpxe7KM8LN9eEejINgMZ/X0ozLWFpSQBGke0STVIjq+oEAn8ZCLYzIDaaR1+ja1UF0aEloQJYtL8Gzgcb1GzJj97pNwu19QuP0Bxqy2cCGzqWVs9OT9Kg7TNX3H3OTw/TPnx2nF5DGDG1WZ1SFsVLDDOIqtlhQTjM6esYfrujhsnvuoNerq3z3PsVQl8Rwa/Ov00d5wCX1sKNkoltPzswTIWGYtqbJ4v0gkFCV+YyZytyKKVGGXMXLOhqL89PUd8Yw0qgPozwZ1NLvXmK34tIYtNF2OOdc6eXF4poMVhCyF89v/o1ld3z3HkgSbXWdukKa+Q8rzChzEU5htFeGnwEulGucs5wHMUaKF0LLV9kNzhNaWLYQoqzj0LPGab6lBCODFPePe+cQpr/7q5tTBzwE/gjJvIcW8qPhMD3CSdiF4EcwxFNSxA8Ib/YBEurPcZ0JfTdD+yDsuddPu1TsHwxRzXGoTmfHMDZtIkoxAyguAKhpmDL4muioMyqRTdFIeJxIoweLiewIHOhD9F3X+iEQwdxoSOmLwB9hnZgIzYZZY0/k94jk8Dk0DK614j7SUNZWsgZTai6eV2cc9T1VAdDwlwkCvCo6YQM8zMe9cs67y8S5HC0qQM/28YxVAHzG75b0bAIoRgXJTiuurxOX6wJu1YUmFVMxeDCLPkVCHp8XdgLmobTneAinM0DuNeH02WKSdunTfUC6g6m4cOY0rxb+qw1ZuwNg//3dPeiom/bOpuFLOabPNLHsU/1veTNqpQDKuTsz045LpLnOK9fotDzzu/5u1PSrt/IgO+OKqwrGsRftzVsuo+RC4jQgpCYobqq0OQ8BJlCNZlAbjq+up9jD2MTUL2kDOgsSjbY9M2Vb6cf7qPnjfbSSj9N/+aeT9BombOFSYXIojlOkr+EBzRG3aBuEQpP0pNhciUbJJ5hYBX0CCBkuVRu6uJhgOixx9M4JKU4jDCjb1MlY0uRyM9sUYRcbLgyImnvSfo0HCTT7B/hRLihNLhsSzxqCNsy77L7kECMn+Dy6hDSHhGrfM9SL32DEUTs4oh8hJffRSgY1nKzMlnVBsg7JaH2ygkcQ+4C5N9YI8SGtPjehBIDmzBTH5BklD6dT59CotTsjthafsYdSDXOiD4GbpBcZr5gGtv/lq1eX32V+TZQazNqlk2V6NZBLIAnN5Eo78RFPuafjr5YSNU8YD4fEerBC7gqTITvkuRCqRAaWDC5qexXAQMedPhU10RoAaRSphglm2QjnE6klben4HLUSEHmpjtDWBdmMlo9Us8raFZojETC1NkffRDnPl6kbtEXHrXksYYpxiSr3mzAb/ez4gmU5zvEB4UsZEu3DzK0zJaFH2P1cwUJHDgVfqv093SVcX3+Rfvn8RTrisYwJBC7yWW4Qbi2m3USDxRkU7cibv8YBV9v1z9d2fxc/Ypje0ezbHpJ9Hq4SUL7ns4tOuuNSERJGQsjzLgdp11oISSeopQKbmEhW2uoZuoPR9COkZZvBoGwgIdEP95+l4f6TtLP72/TLVxdh7/7u+SnahYp/NlczkBhuzmZV1leyoqlvAxmJmmsUwwqhTlhbRpr+EiCR4IQOHzmfRzIWHwZoAv/bf/q79Jtf/zL9P//4cRTC97l9KZ3XSKYrJ+2Njiy+mklakylgXCWhZk0PD8mwixQkYvNExyKEN6ZTHyNV94zAUCyoSxIWtYroH/wCmEBjTJuOxXJh2hnJaTPUfp9l4lIRoN10QplDcnL0hSwIr+uRMEO1DlNs6WdT352YNwOAfPaIiGjKYQMYcvfaDcAstAa4rMwbaaLBXIaMZRM6KvJFBBaeaIZGZMQth43pRzRJ21XmlMR++kIAi6VAESZhakIFsHpM6gxTGP+Pba0idEKDwT+iKRxzo+BUZy0b9nWfFrKmmBqMpk2Vi9cYizpt0Q/XQduLbFlnH9NGAaTBNRQWK0HIseAZDaOfohVX1dQ49oJ+mXz+kipup0T5DnD+jmgPGrNaNWZkCx/dlPY0eb4qjvHu0wPylF6lMy6pkHGTjnz53BdoO1/gr5Kvyvd82vfi7x/tM7nOKn4WEKL/JJLLrihBxfd8lJ0qAwSBSIRqDvymX8KZoC0G1ELFliBQdZ1MTlLN0C+E3tBJgrNxcfKaXItR+k//6/+c/odFLf39L3+ftv/1v6VXn+UQcb49BAKQiI6+jJL4rn/GO4YLxCxRCdFJb4YaaU9JBIKIneFzmSj2COfnB4/G6W8+eJp2KIdw8epF+v3LecLaimN0CLrmemwSef6Q33jevKFmoyZbbEjWk7D3iBzsYlqMOj0k3TY9gVBHvHaIxBygkbSrSNDNeZ68t8tqhvhT9CPJJEv6wojHxRQAVJcGJPkIs8Aoa0KvPP+W3BH9E1WApMJLc0rfgevPmAQWCVgMjcDRRPPrgFgR9mVfAEQhyZWyfq9hagksgmcAg5+9Br/Zl200noioFeaP+wXn8pzIDeEII0WeJ4BV4539Aovmjtf0OK6nGRj1Umy/DM+xKoBxX14oVDwTzmOBFBfpDhGZMF3QzioBKNnka/JudHAAaHsd82w078LmBRHVFFcM5BmTBO2rSANg0PRtTwClV8z9mQDM+3t75OXQ/5pIdOYWs7YOoNSJljVIHpys99KnlDZ4jXMqEtx46Z+b026QsACTQjMJ5w0b9FLy0/cJU74IJjeernzoohtyZ/C3BBSZJMv/27tFdTqIkjMiTMxLPaGFWiuYmNLcRSNx5qhJQKcnM5KyuJsSk3Nm5+fpzUsiLN291HtGmLS7i7YyJqV8nNqfvQjGLmAtjvc+JsrpMg1gMIMTMjFyoTqkRJugesYiT7bHg+RLQc68CT6P2PUefoufH+ymX//9f+O3bfr3HzxLf/u3j9O/MDnsP//9P2M+SDb6HXS2eVdJ0T6QCzOY2EdrpJNREBPIdlsUKCJCtU+9VbN+ezj5fkLls50mvpK+CXVriB4tDUbfJXd+bOV4JLRp7HNU8QtzHcjwNLRrZEbmA1tgNp4LzlhtCLNGS3LehZGyc5zLUYNEoOA9JDYhck0CNZJz+jeYXFOCY+wHnaFNSwYwHq5XVKbGfxFMnO1LH9CJqvnlfCaBKfwIPL8hWTWRciKhk/qkCcsaVDDDwsRRAxE0eL7wVRkRoiyCaQFqdmp/tivCvbQzJiQGYG2Yu3XObwwDf2yv467r1Donph7YFonc++i0rftB+cZYO2q7vX6Yvs6CbjhHCUesGrSa3+n5EeZSL9ZyMh8o6LVPH2PXzDF71gDi+0xtqGFTtSrHRMYoL0UfKqRUgHIMh45RuBQO5+gUKLOkWynlds7xuO/W9jaY/BFPRR99YYPXokP8LTrJHfFNB55EmtVzpb/AE5oJ1Kfpo5oqgUeHa58ShusbltX7bz2N+UUGIRjv+UcfpY9PfkOtT8wLEqwg47hLuXlvbx1Fi3n52WtPrdIF8Vg8B3KNuhwBgIKWkRW/B3EhaXlRmAz/RQMnKIlThAtPTo/w57TS3/7NX6Xh0/P0f//TL8M3UcM0WGH75OU0ISCY3s02XbYLRlHTOeiRso25sg9BjtCQRph24+aaCmGtNOZ+DSqtV9GAxmgi+/v9yBepscSEtvcCTW3C8/If5iAsTrOdMKejVc1E7BJQQhgKLIhyIV7fwBkHWBle4DDBTE4RNC7wEW2Z8SuTKknr+G1EBH8LZuf3qV2kNGcLPwhaZACKTyda8Gx1fjBdLJ6ba5ndGu/87Gf0C66paUS7NLe4jp83hIOzJsR3+x+wN0dEU8x2mCMiqIx39jJAMnZN1KUlx7nqXyz0BVi+PD4Mrc3M2U61jUDiXDQSKdA1qzVlBYIex2iyBOjQtoqmCsd0zJ6FBlb0S5higp0ditbXwBP/6fNX6RF+u93xILXJRN5gSq4ZvxrPP+TJJ8qQ4SCApnl0SJmDs+g3rNfUIMx/EYmQ3qkAlKKvosOiBbnv8vfv9l/WBpeFeF6lUvGeNY38YBlBrx7SQXIrmaVplAQKMfFIonHz3f6TmGoQhFpIhEghgCb3G8FYPdB8C1FYPd2V7+uYA+dIXCedLQCRCnNIXpEdqbp9dHzMWsNoF80hkpIcCUbL0Kxtg0ZiuYSKDAQRGPzz/qrE6iZK1ikh01aD0OtolN6cn2QgCY6XIcwDQWJzvOnrj8k4/QtyOz4wvwOqe4OD0sluzz78WZqfnab/43//z5gZyn8YGhs6m0cWdzL1K2++WxAb4YaGwTwaHMg9VGkMCoojNwASfgconhGl2mlcQOj4SPDuCiADzCtDlCadGXH5lGU+ojiROSJoHxZ0nhOlWfBaAtJGlGL2rS+fHU1JNlmq7tMnHcwp+0LzUiYXUEKCa2LQ7zOc0ByZQcTj6LxLM0YgwHRQsxCoAkjUIOKLYA2QAEJZdpROTQ2IPPYCysAERK6jw7SsAxu/ex9o4pQZnBsYMa7LIjmOd66nElhF9uob/Bk8py+1QDrcwtk1tDs5toIqqbbp9Sb42yb4jiTpJgc6rlP8STJ6BaAxf6ZFfxkKN89FQtnqwAXYXPLCHBWT9rQgjeptNYt5hhevX1HA+nNMqi4ZuaPUB1gM0evdPjvRlGH8+c3pCqEFH5HaIMigAUsnXiNjhrV2MS3x6djvUuv3aaPaX0bGK9C4DiV3P2qBG8GMDqRjU255nDLhWVZQqW8UR/XR3ICYFMhLjdMsVNejVQuZW+vTQj1EOlYM/nx7TjITA8I1GhCTizBZ4cuAaZ1ICHKX63JXB6vY/OoTZWjMUqZTYwABsBXEttIfw0EeV5OAuV6DNvSRwCMk2h42+KOdHQiQSMgZ0+M5fvT4IBzGH3/yh3T4gpqpnstLVbaJicN0udA+7EMqAsREuidP+umIlaR61GXpbMkPATh7EP+Qk0YE5He4wD5JEK3qSUSxxkM0FF5KwzXtPMPcm6KK6GQ2qWvunCVySAJEkMimuq9NIfdZTIBDmbdOyBRNxGppTep4DJCkhnibaFhqaC7feXFxhmlwGJIdtgmTxosEcwdo8BegCA2F760cFolni1Cu+TqcEmPJ/buFgznMEDbfS83Ed0seeDDu9wCxMjyseSjXmyfi84XpQpt8CY6R50IbfH5zPjb4K+o68QFDta8ZYf3JhEgQfSq9CYyG+w2Tg1zAY15DuW+JOX6rMo5bNSueqs046/R1zFpqQLwrhGyvPhufTTbXJPe6kY3L8ZrGR6QtzIj2tdjXdVkQHNp1zJ4zw9ZEi3bRkGb9Raz7M+E5oiIEWrf3UMICV7Tddnx/NJIYeLZCISy/Zr68Apar/Xc9eh68rDJ6dMnXhfAKDstgg99EJ6wqLD3rEIYNywldBlyV9gKkN4+hgpayruHcwhGmr6NJmLLeG7DaH8QG5bhYZROHbK19mCd0OUgC1uUGQfM5TCqkxYBQnxMHz2AkC1CruMuEVYjPzwMaNIap9iCO95js9YhXY3aajtGIjA6NR8xspV2/+dWv05G5SpwzDFOMpyAaMOCZhk6+gwo/fDJIP3nvcfrpj3+CZkXF9F9/HCaJ9U6HENoeqd1jpOk+ku0JISOLQg1YcmLQp0AycWiB10jLMXkvFyxGVUWjMod4Dgerkcypo2i0xixXmf2cEg1qCvaxuRxtJLZhcLUaQdisTuccHWMOmMylnW/YNqM/jlHtpIKRKgCF5mEVIC0BIUoNcESABQAoGKjRaS6YV7DGuRwOxUswyX6XOD/OYxT8TY0pUJg/+Eq8zob+GzIXRtBYA44rnm0JY+aEOXN08udppNrjdCYDeMuzqVk0Ad0Opuc5zzIFXOwPn2PO+T6faQDxPRy/TjIkQ9aiTDize9BbBw1Fn1mf62V/i2aqZhtarxqXzxYUxHhrJgIIc4BxRi6S5+7iKxkxFWRngHmjJ55+XqHJbslTaaB9Nk/OKDeq9pFTC4I6aZIafGEo8jX3kT99HzZYqGT/LK19qCzZrzSUEkgCXd3KU9hh3sG1r+URcbFgWInJDoQZJHYlVJTm46JmMpoi3SFvosKAm6VZg6gqMKo269zp4gxwh+hHE7s0TUnQcgBgwBaJXg1U+C1ML2NA3tFy26p549IINszUfMONMybyzTF5+BgE4nEq4GN+b0lUMNIBzrh9rqu0ykV8kDSEZBtI5+Oz8/Ty5esAHws1LyEkyxeOuztUNtsS0qWWBg/1UyJAP6H+6i+e7KVTJpatOefN0Uk4DB+hiRxg2uyiiexTKe1gx3wOpgwgvmQ6TTJNkxl2+RKGQ5dHTQc46C9zXeaA3zy0FLNvdSZTclCbnLbr22jRj22cvErqCcw3nZ5wvstx5kmMApU5GG0m/2meyvBOB4hxgRJ8Ra6GLxg2gMN+LYBCVSxS7tk810hZg7Zk2Y6Q4BlifyGN9I2dnFAfMXrbfhfEGEG0wTwG6A8IkShQxQb0hdka6muMp/QFqGD6TYmsXJChfIbHWc1NbVZT2TlCdfpqBrNLV3V8Ucgf7pSpMptMmHPsmaKdLBbQlcC+7URKvHO1NIvKOWThuuOfhbkC5CBitRIjToLbkk6vcI8wn8iUDads4BZt4b3FMV18Ja4cuKbvWxxzjPnunB7NcDEu3nk+5xtFuO17stU7rqHIlu1iH9Ihz0yZQSU/qYN/iRrlw9uJ/OBbIbDKX0JVLGgIgoCAHBQdfYycyp7SwKrjZrya/TqjHp8M75q2SlZBwwiDYbnIgYAJKkZ8QAPzC5pMhHMCWYlamfQkaPZwH/010qNLR6r+Lw0B+gg8lGf5MoflMdGVBeaMoeo97Hun6E+p7DYl1GdR5U5/J50QEXnFanIS5tOBQDJEIjoLFgchErJP5EFfyBM0jKd055DqYTukwA8Bqo+daEg5gC2mxlNCvU+I0oxaK9asQSMij8SszRUEqmqfizVDX/hGKLXMj9Tnh3kIRGZAgXGsOSKRK99WPGyH8GQLjUdzRG3w/PwspgZYE8R+NzVc02l3PARkcgKXoXHD9Doux4B0AACv62ZIAIlMJLNLFdxTie81BPgYU0ebY5wNrFQvV/mL6RJs4rmT84IQlCzFln+XxkgYM5zLvRw3BY+JjGKJQKQKazvMP1HLmi276dTJeqeEbdEQ5vgduoTabYfaYo3BFRRcm1q/hwxrXRZ9Rmo7NiHWycFfZSmCDRpil+PlABlb/12Fa+i4bQDqJj+2EW6ZOwAq83YUTrRlCcifHLN6AkDHLqoEGpKHptWkucVKZ+1qhzWymbt1dBoZvcb/PGZh/3AfnevR+KuuKbvoO/leN3kqwnLYhmV1cR8upEixxbMG5RRb+ZkfLHzknBtH04EPZpawjOJ4Gjuy4y6nVZut6GZYztj/AJDoAdAT5kSsibpUVSn5TXXcNkQIk8tHmUHsUwlbCaNaodqedRKdjkJgvt/WiEV2yMCkRDOQhGokCkDoJE+qo+zhz54+ST0Gecp1JNYwXWjDMZJ8i7+izUTAGtrP56+P0guWpNSBd9DfSydIpQ0mhzb4kOiLC0M9JmT4AQv0vo/zVE1l13V+AYoRRkoVjaRDyPEJhYCGXdcEmvDcqNJkuZo3QmMhLOW7cAchItUMqaqiL9DoYqkJwZW/a4hwE1EegZ+EKkw4QWSi5oU5MIN4Yz6LJgv3H6JpOSaOQ4nuubZMlsYDfElhhnJO1ENBUgriGyZcXjpe/V0a4eW9BDSFQwkytjnAiPaEdhLjm993AKsohMRYy+i2yehJVj7Yh2RXWkMl9APOUxkt/GuOpkl+mCM8l9qoQN9GU5SB1bzOMB8PMX1rLnovCPCvxthXBV3upRmKuhW0LZKoIYcfBo33gnR7awMrtpzSQVA40vMjIFGAo/fvYCbH5EOa08D3pgnoeEGOZMyy0iTJbDUmZTbNYsaJbj9YS2WEk7Wyw1WZpRyCArNHjrLPzPKNiJEX/R5t9R6OOpld5J7jJHRpRZ2cd25SSsaDQNRMHBARqO5nd3o930tAiu8MovZ41BCFeiQefSZ9pLaZIEyG4MZMrWe1N4kplj6gwyW6JY7Z9eSMKA5lCVEZzywISxTkBI0is1+Gdq8ahCmoqZ14P8RGTEvXF8NtXC3wgyeP0gfPWE8GoJr84TOquEOy9EOT4+eo0lPMrTwzFaCFsZ8DJsenFwE4LSYgbjAtBMIWTuEP3ztIe8xAfp/1ZR7VWcOXuSg9mYEpAcdI0Q5gpgN07zF1NA6G3OM8a1ucs9KGN909GB2yBjS8n+HPKTUAwsyTmfh5ReP95rIUMl1IUJ5nTh7LFEfkBO1Jx2kTIu4TWajoR4J6BziUo2oZLwsVqeU10QbdtN8Nn+QhzSalgBAw4E6FBYxlJMZlR9eApMAj4xnNcRlP653wMZhIbdTjFQZhZfL9HJ+K3wXzmNDHD0EzfPax9S+oJWSrFICN89VOONkLhPMVGIU+zTNpYsZ18KGNOqN0AON3XqGloMlZZe3MeiwM9YSxnmEeaULFLGIX/OJ+CiMjUPrlnF+lifGGkpcuxt4l5N4DEFqYqsohiSWKJuEfUXO0IPkWc6pCIqVRKW6HcxVneFGwu4mZK2300QItVdkVzHEWz+ElTeep5isar7c1ShSqlF7e74+Vk+pDCEzg1i534q/Ppk7hc8qoX/qsdLrMHnkdMLAviSqClDpFQro4LpkIQ2pJJHwPlZhz9c5voCQzJA3xmVvBUNMmJTVSGRnHtJNIAz8H8WcQzoQdFcKyFwxQ3q7eaUXwQRAwryGaxYRV6+DbMG1GMNNffvjT9PRgP52+fIkNfkHi0jCKKctGa6RNA+K1EpcZlGo/J0h9iwYhAyP7cYP20mXq+RCCaJwf4qeA5XluQ92G/npIKv0gk/PX9OlJLMD+aEiCFG6fDQAhscpUc+bVNLiPIVFNt5kAgkYyxYnIT/QC8p0oF3xBj2rYyN8yt3/5RweevmFFPLJeuyRXRQSG61j6sqFKDtPOp2eRpToGVNRW1PCWODKV1qFdEEJWp1Cr9BlceqPNcZaQEKKPCYcb3rfRDd4jj8SBk+Vh0FM0ISftGalQUxOIwhTiWgqDphmogQs8kEPvP9roWMuwc+ZlSQtmzzt/SzOWfIUwgW2T7WsVEt9oyoI+nqCZapZU0RR+srcTKf1naC/HE0wPQn5W5qPyAtMmSA1wegFtsUSnmotyTXPN9YPUUub4p5z8qeOjDqiY1BY0TTvVktp8t4f0ea0A+Q3+ms1WALSt2cHtODobVJppsq/FdIhYcpXn6nP2Gu17ij/rRDCh5/TXVhgbuoyBVecUPt1KOo4vsUnL17c47vrOfOKNo+7na72rN55B26JuDiD6CQ9+gj14ato2DCSi2Ne2+bLd5QfeV/RMw8WRkFB2ibU4tcmj5qvPxMD1KNwTszfVPGBmq9FLQHPQa4Hp8BL7V9tyAkE4aa1G8latRpJQdwTj0Bb2nUGMc2ZskhUA0fKd+ie7xGCfkxGqhJOA7WOjJhW4rwUTdgGqKcV/TGPn0dIIx+MvPvgg/fXPf54++d1v029+9zsyHokK7R+kCzJBa2gkFTIqZf6fHDxLVfriH371y3ByutRGm4l2it89UtB9tgM+t48+Sz/9+QRUqLoAACAASURBVNP0bBeDhqUVZsxA3TRHTEKkPktrkf6X//jv45xt1ZWfLBBpKjyEv0aTgAYl3CBQunqF+TQzuxIJuAIgjHYcXcD4obJD3AI/vez8m1NClBML/YwOuAD9yYVcDLyBYzccqQEIprsDoYwFtgL3QULbP6afwyjhQEU7K2uQhINVWuVcJ0NK2qare3pecAuGUqpzjWBK9+vtBGQcA+8n2MREPS/Ed+lBYNdJGbWAeRbVfAFV8LadrjBo9MSLqnnqJVI5Vnttay7wmxNGu7TV8iHWLzEt32VDF68/wolNGBzNcg/QOSLP5CWmzzHa2jkq0wYa04GqJmR+isueem1NF7XASkU3PBGiJXOQQKA55pPrXQ+grcjMpo+MBrkQWA/HqpMnzxBmCj8d9TOmMbsQWoXfW6YJGD1kwlkDGgZGKPEAHWKOVfFtERdMf0Bb/Rw6V/PU7q5gMokpAcIKpFJ8+zP71fX93c3xUMjnQbq20757B7Z6VX+BXmVUNikgFhBXU1BU6Ixk4FRdw0N+o9EhcXiIcKjyOV7sCd1A4onf8j73h2aiim7XQXlmOZoNYFRiBdorzWyD2kukXzvYZq2iFhKaB9VNLgqfP4TsUGmBXuF5Qb9cwqgRBGTvW3/EZ+IZ+8zi9HV6+Cadkq3o+roj1ppxIpwEU8FkeMaavM8o7dcmP+T5KfVPuVufamxGDVx0akHGq9cdQuQ7cMgumoilFBuez3sLgm/gI6mrLqNlYO+EumzbNAfCpIRAVZkjmQzKXjvDV42CPjars4xALDR7eEIdfmoVgtAkygQQlQFYe7sUhybJLxjFZ0aq5zofmhISomsScWM5lTYIXrkNudPULEIttT1qFjBdmFJofHogBAXn9YQ2zjP7ORYvhxDCDxai1VeR68FTCjAOilLfe6oV2YTswM3apxGS8BkEe2STK3Qa+kPW8p1WRZbp+TlmErfQWWxkTh+L86IEQXVXQXbrgmEIFbXCXWZdd4i07c4oRo4t0mI2sHWEL+jfCzULbrnRRKNRoflCXxuIS7/MEodshQ6zxWosLvBloprLbPg4zifyVYnkEXx3CNwuGqAaOdgWIfgugYGOEyZ5vjMEgSkDM1IecCaQENmjgDem9dFxTjTkmoKFW4Q+os+KHdFp+XO5K75d/7049F15w8pHE1D1kCjoFIfIafcCSQuGrdFhhslmEJ3hSZ8veJRjQhLFlwIykFDhNRFV9BtIIHS6kZJQHTlH1deLRLIaYKK6a4WsKIbD+VX2ee8wezyUNiy5XjABPSkDFN4DiCL3dhk9sFNtgRI6lnjgRs758d5dNCKLSTvQL55/xsJMb0I69rjnipBsFcIxdX5Mluz7HxykI0LBE+udoKav0XKMiswg7IqMjDbVxWtndroOWX0QEkINZu6SxSpBVZn1u6SuhgDqlHnfnfzm40vMmyicDUCgiWh/OyPZKmjwROSS6Fpe8ew6Ba2hujasiYrv3BWLYbdJ9lLzsrp/ntgIGwogPGyOytCNjpFDEdI1PhRoQjvia058ixqvfqbPY4IejYyIHucH0AdI2B6xBwjnWl4zTGHygcrQrmUI3ASD0BM5/gLNNQQMz2DoNtrkOEopCA+dzMoQj3d/MIvHckSYv5o0tj8MPZ7dyZ96bdAaglaonmabnFel5uYyKV3Gf4R2sE+/tjE/zujPY0yRQzKndewymyfA3KS/MO0ZU7UtLfMeleV0eM95RrWfOuc5NyeiMGhC+qUMJ9cAFAswIZEAOcaZx3EKwgWJaz3ylcy0jX7nSc64Ro9Dq/h6VgDdKf6rcxbOVgML0ysotdji+dUQBVf2Z3Ypf32n3+tlgo7VuQUCCbGjysyXrkxAJzjjtEanmQsSUsrn9dhi7CVANzs8vPqqb3SGzKoPxGuacWi3yfgReuM4pY1SLqp/KelogXUtFKt63GPRJgZ1AfCskK5KR7Uj3yN5LdMud8qSX43I/Amrr8fEQY41nKyvRKaUCSXqQ9ZJWcGY+4Mhqc+HSDX8JkzK6RDa7RKdqdVpD+ZKFcBQyp2eoREQKlYFN8nMkoZWaCP2wwQ9oiVkuK5wxFlVrIWJpKprjzQIeUutAoks5F+ZJkAEolwBKC4eLk3OIPicLq9J4TOiAXBs3cxVZzkz0U+x2kNKukRmaCH0gQl/akrR92p7vGdzQhWfa3Gu+SUBwPZxvPQdqFlwHtLc9YTtQfcFiDCe9r1tNScjgFxtJK7BZ+6bwaRCOjy5P8X4R/RHbTF+l0roA8ZCYDclwFnhHSJmjo8Fw6WfOTQlwJharx8pxBLPEWNK33UYo4jCqBXwvtIUpk0NsoH1WTQo/mwBI7OO0Q/C9NmyOqD+lz47aztoogB1F89sHYKQRqpIxYlRMs5YUZUuphqgEdagMftcX5UJDJpgLrPSVcOh7bbNjFvbb4GmNe08YS5ODUCto8nPoeMJNVG0WRVKe0xGnSIdxn3Gz/vyjGPOeTwahnB+g7Pf98tNonHzneOkojX3LndfHVh8ukSgL/xyLzvqcwhdBtMp1UDDaPJSY2ir+jvIMJYhuSa2vrwx1eYMguOZecnPSqJ4dN7DWeeg8Zt2slEHicSBiQlhEedXLdcepqIVnXmBDepsUutvVJEMFRxrcwbBVGrnoizgljkDrvaSAUWpwgBdGwd7z8GOClyqwN7b0B/vkdkIcfpZ6TEHPKyK/3g8Tsesk7KGAPQN7O8M094elfEpA0CQlSxbGI3SKhdGSyBGTYkmz+ESCkZ+dggHS7QbGrrB6dZCDZfJN6jdzKKjAarEeVzDpFFi41g2iKKjVDCZQOg+R1RKCwkp0GSGlZ03SDEXu9Ihac0NfSARjQmgR+IxNmZnCgfB07SLj8W4qHEwtoypZoXh5yheJHDwbxWNs3RBnI2GoQbiK2sjxlVmIJ0g4mZ3Z6DI3xUs+m/iPMEPAIl1hgOIOJoLKUgEDR2TAv2EpU0co5jkCYq0AWyFmMKmqRDiXVCMbgOA1DT0tYEloSZFBinPvbIT8XNQ9h4tjRQDxqatuRlPh0EMoXjlJ2iKffrWiaWRJ4LJ3KQ6v9rKAu3EZTGySue4udqgWcKACtplJMVBz2doR2pjQ3xuOuXNojba5IzpNfvUng02hWYYY+mqieQsMZfMlRT3CN/b/CVRSGYIpaf43niSANw3+L1MaIstxs8PjmUGOXval7vjPcaKrRCkfnxXNqYV+Fi2jEGAEEKK8JJpVLY2JG4JJs6unNDxvpx+79IIOdchsCNeon48sITPZ51XfjaMKpjUGUBXlnP+g4PrQtRqJqrCSrw65oTVyqvcc4qDUqef81OM6DjjVJ+FpOLA+ptaipsdHRKNAVADUWroC5Bl1JKIPscEYc2CBZGZFm3ZJf9hCFPWkeyq6lY3+9GT3bTzqM+9kYKEYA0vHprWjs1raLTtZDNjOhDyACB8DPhUzcegP2qEhPWXqJW44LdFn101L7NgRhTVagsJmb3q+kACh0BiVmsu0CTTy/z5ufw7J2qlzd5nxrHaVjg+VOu5pIymDNc3UuZ8hD+A5xYU9CeYVq4Zo+oeUTooXkC2wr+SeU4DDEnrrwq/iWDiYHBVQSQiHY4r7fJdAWOHB6jwoUPWsNJcU8NF1KpoDTpIt0hnj4nnEWxkMvptwv1CO4h/60hLlzEdI33FS6RAm3uamh6LaKimeW+FFGAkQITvTa6CXk4xUSf00RxJMcZX5Wp+rkJQYVxWJCpaCyZmkHNsDTuGIaLIERqe2gkm5ppJmz6HAnJJEEDTxUmkao6O0x4axnpB3hHSUd+VPGIukn4al14ZU27zhCS6qZM+GfumSW1yAc86ZWUA4+dmyY4wr88RSkaF6niR12uCCQQ/nNHu/XOZTPo2kwrnM4aqbPyXHsrdV5Tx7n2qLxgUnUV2kipyThljoNmnaupSiqqkEqKD1Fpm9XRLfN4QVyaxgqElSP6ZShyB3VDxs9kTCUsBq3QdbwK8UQevoUQ2AqPr1nv5ctKWDkm979Z8lch0CprSHOo0PXwTnOU1JYehxRh0wZFzlOYCyQiGnJwcsegXTlPmsJgvMoZI9objtLODjc3aNBVA4fT8GIBjWdIj5sicw4hIP/NfBFkrwjlB7/EIQqIGyZJaoBKPJlSP8HITrqgwS9k5MZGgp9agT6lgVBdyyq9s5uhktqhRuJODQWUUOVadgY1n1ynuy6iEqwAIKGqA4VcI4PCda7B/6fU5xJnGMrl967tALLCEI1Val9E5y+iZGohj4lbeO3+DFzgn9hX+kHJ/Dg/rz1HjETKV9BnknRKgz0swcYy9tlqMAkfOiMQ0n1O4AqyRKZdCoI2ZKPM5KdcIXB+to/SvxWzhaAcvruP17WLVAmvETgHFidGRyF0qzAP2mxdjpFItScBq1Qwjk5PCjSvMrTkHVC6oJWB5Cp/V/hDk9XX0WQW+UXfpFSNIekCkKYbFsWJeVos1eNQUpWOr6hvM0FEsek6IuIU2y/wqSyDsoenWnBYAb83xH7iEySueNarG8Uj4fK8YymEWgYtd8aHc7L5MIm/tvu8vzr6OTbBwfRn/OVgOuExiwWVVPVPUI7mMLWZ2xmyH/Ow6rnzpD8nO3Jzwk30nQoQEIbrqxxBMgnwD6SV1E4sa2vEMtktWqi9KoBJLaCDSDseHMwqGzqp4BhP71EeIvoVqZWDNqqy7SxyYU2g7gskQ1XX2htm75J64POTERa31nTwdUpICoMTuPSHv5BWT4k4odRAlENY7cYcK4AbbkwRGOYK9Liu/odUgnXKNU1V3JCLEITPIoPaMeQtu0d4gUnUIJb7aAfsg/tAGin/hgA6otH9kbHw0pGXrLzAEr3rVxudQR0sMswImipKMPG6OkBQMzbkChyDyCjVan8gSH4HsJUCHJkFnhq+L7wH4jhLcXvpc7FExRGYofT4KmFxl3sH2WTCJlcSMnX4MwVZnbIgFx4k2TqEVz/G3vF9bQJNDANtGDo/j1SQcGyUAmKYg0y541gZ9buawZpwZzWp6pgAY/o86OfSLc7sEGxd0Uxs6OcNEnbq4G5nVTDPYoBnI4G21ZX0yCjj6rYEpYtmJGgllry+4HkxuNMc5SRvMbJPxNKvPmGw5ILKneTI3ARFQ6Tt9gXGL0peYQAorvFdkxJ5FcqD+FWdBmiJhm6oMkPVgdzGJKoSM1/hK2mhOTNNCWJvnggbqGAUoX9syuwVxf0E7EVDcyvfr593T57qzcmOgoRwzGtdh90KUMOYG51SHjlMiOiBNmF8G0ea1GtiMwTxBslh8Rz9FAzU0UuqVOAy2Jk2H1Gcl6QYG0+7X3GmHb8HMVAoeUUMzojdIEH0DLup0iKfbAj9et0Vm4UWhMjsBTQbyHqqISgglnkCiQ9QSfYY1L06Za8P1ejC408w1s957/Cj97l//BSDYST969CiiOX3s9Sesl7NLG/ce7eKbYYr54Vl6RSLY89eCpUlJAB3nS4hdtJgxhLUPoPTIYF1OyPU4e029UCq/Pd1jrg1m1OKU58IKpv9cn1Yfgu1zISsjCPqBJtbBOM9ZrkeYcTKg+GefOCNVzSpDDATOHJuGIBmSNYfuIz2dvt4Ckp/TV6H+01faPksTuMiVOHaFQgDIPJUAD30jvGvaCAKCsxpDDdSO+TDqcPI54MRlLkHEmbnwfAB7mCwysYBH/4pFgpZzpMyubdOGCtPzDbWaQq6/pcvcHJ23coN9qYEDKkT+kJTi/CejVZpTJvQZesUa4JkVSIwlDldT2i0lMCDs24Ue22gCTcbBJIHqmsryCAUd6vpbNtDSeZgpRFukPzSVBvduW6xcMEZzHVIrZsZ0hnP8V//9szOq9/UBnlE6vFjyosIa46OD38S9N2/epCn02nlkWYoW+U3HABf0S2KioeHKhqRAQr7WyqkCxocnzGTnXEPXp5g/5r/UoRtpUAFBChegBQ9ZIJzxS2jF/8J61xNoiZ9CMio8g2jcfC8kfhb0xf538I1VKLIaW6q3Al3YxcWmsytrEUrmnFUKyUTimWS5gdjUNbVLVR0MBUuqXkeNxEuFenttC12F47UTw/aGkEJKQmSlxMtXyETsqZG3UGxlW+PavPzFewhiSlHbJUB6fwlOZ+uU2av7FraBGCdnx7yjqfAMQ4iyCaHZDol/6poz1FR11q4AYL2TWmQ3usJbC43EuUSMtgtisZbNAF8LUWdAUpmi6pRli8lZSmQneMn4FcwkWVazbQqTuyyF4WBBt4nWZKUwtRtBpWJFd6/FGS2iS272fR6rUM/oaiSfXj2uveQ5IpQJOAsgZwDtGfa/Js4SZAhNyLbQpqivag/ZPvpsenxCH5UaCSAlUPEKrZIxKiutGdKP8DKvDC6ZtNUuBRfHvYzyRDYtAsd6tAFCjlD8t5/zWHktl0CJ4KiMi6TPQKNeZk86fjpU0XZ0VqMFqLl0AQq1zJZRISKFY8ygFv4SS0Dm2reaye1scpkrgkbTUKXFK9Kh3+qMk8urtjBnFYpP0DCP6KcTkt1mzLNZoJ1Ii+eMu/68CO0DnIdHR6k+MpN4h8jaCYuczZn3xNKltFsambrSAc/dA1gETYWd/hP7WB8XFa+FawIbmG6a7FG3Bboh+jRgDCll42wS/HWFdnLJg/KEfOBbpoUQ1l73Gp8GkdzzRvZw1kquiFV1PJs9Iv1CrYBONYU7iIwHakEEhuX0hjeYpedQ5fwDJZZn85wBUiWgSL6ydv5NAtR5FkVwODlqh97omACZINz8UiV2YHypRcWL+/iSfb1fAIhtZKfmlhpFg3eru1sl7YMn+xAUA43f5NHjxzjrkFIktZpkZr7NKRGk4wnScKrWpHZltACZDiGYvPQec2sORqZL4zTTKYeDb9cSi9RxbUCckUMD4Qls0VMklMn4eqK2JOXpB9KZe4624JR6Q8SmXPeQtGo1Eneo8PSLJoemQIsiUPZBRLIgyph0xrt+Dye3VdAG9GtYs9S6H041UJrH6nZaRoC9YBJrPxfJfIKKYG1fIrgjOawcL8co5wLZ2RlkYzwlZVUX+tb2uClJHePsw2IUFCb8VEN1d6ayC5bp0BRolPSeF+USeY8i0kE5mq1xuTgmcnD4Z7HnyEvhGfTpCcDnpqmrXeD8VmMW1LtoUpp9Dcwaz3X6gcLKkKrhdBZyDBqLcJBghFbSpBK+y5ZY4Oh9TNZm5J/oNLff0QBh9ira1QU+k0k416mbgvajnjuitAT58YAFCY/stziWzteF/hPM6CFTMyYsOSqYOJVDf47gsgY0nP3cNSeJTlph5kw1m/h9lzGaQ4gLEuwYxlg6I7rmOqDwld55m02Kfsu9d/9/A0zKl4CiVuJLOzyGVeKlnQ1UtQb2rCFXk4Usv9hx8JEC5iLEimt0fC5Sk/tBKauEE0az+eNHOkQnKxJyEstMZPU5VDw7jHMCQBj4PFtTshcuRGglhZJNDSQTs+d4bqzZy8v2OfNTPSBC0kgOTbIlS8GpoeAoQdVFm+DAAfVGen1GhJi3UwcOySc5OjNUjQaxVKqizhIS1xx6hHP28RhV2/nlXMMEtx6JUeOxarcOZYiV+/t8bsYiEJGYfqj5AMmSHJVzFm86PWGej9XQvDaMYDuGqMwDfQ8whxXoNy6rwD3NIdHssNixTs0FGlNEGqJvjNTYdp19jANEGbVU9V3w7CZW+ZPV5yMaRrOMJOiDMg1AVVodoEcdBAHgi1uWgiuYUNiOcK1AHWZQ/uwYqIk5ld7JoTO1MF+Ot32gMLI/ijGL8YyxVesL2JI0QqsNwcE5AomGoUloAvyGZ9KPZNEi6SnnHlGjBZNoihNTab9LiL5NQpj1W00qs2xCDTDTB+g46AzXjNbs8bqxKJyCh+vt4yszElfXwQ6N14joa67YO5qbc6ItLi+qs/qUiaVvGJO9sQub52S0HbQkrxVRKmijh9BZLKE3AD1oXk1Qk1DfDVqPc32k2LkaE+dQfSZKX9gvZ4DSmaVLub0uhyhz6ety83Omr2s735mP9TYPq1QqNRNbloNlGRplUhOvnNZtmUM51wlfOUEKctAvAfpTAyskSLhUOU5QgOSCUEKrCDDIynuo/QxQzAI2jAgBhtQKu9LOpsu8hhyg2RAS33dNLgk7R4MUlIEzbD5DOOKULBICnW7oucc+fTVjEoi2AfuL5LR4Gc4w7hYCmCCVjiiz9xrn3TGLoFzMW+F70FTpYALtsfDVY0Bj0KFNFmOiXon5EQeENV2KokopAW4RzxD9ZScZbsUmNxLg4uJWTTsFTFwlThVfyd3hGkOIU4zr4INx2v92w/wdiHmAVOvjy4nCyfSLiQqCSGniKc29n6vW1emnlswokzAeWySdDCVoO9FOZ6taUayXg22k1rUUAORkjs85MPl6DnGAudfjfcrEx5zODzDqF9MBDCMFoDBWgp4gYcZugAEXiHby2TwKo3bSfwgJ/tluHcuOZeRS8EMewrgxWoz04vkahSoTXAMm7xiW5WLmtGjSCa5zc40YT+vK7NG2yIRGkzTy5ZpMFotSO41rcnmdxBVCwo6rOTau+tdBIOxQNqKO05WuSJUT6+ECZ9ynR7bteoWJ7JwtxwDN7jVzwloM2JBkuosTzGUu7KRK82YEviiT6eTNJlBIX2QhCZ15TZrnZRRyJr65QsEQgGmZGcsTj3k/RFDxCFJ07IvNzssfivd3802yoMlZzQ2/B4NPv4dTTOrggBj00FiEGR7Mn+BDCCpLKbNM6U06zorqSgE9+dKGEkoqUpKZ9K1UhFA0c+j8adTeyElO4Y7jPhE5oONDNSx+y1a3xGvLbKLXzZLKwZKIwxMggbPDsKlGlQPcx4Nu84Y4AmdHr/Gir4nqEOozQmJNVErxXWCsvjpjkWuq3uNPRvqrMmsu4XAlmiKYDMmOZdogxErGI6yjI1DNBuhh3GUl22b7fVZVd8AEXV3J5KxStRJVY1XwJrkQDReKUjuCmFtWWiPUTiouJpTFjKym7nwiTS/Lz0uMXt4/mSKdR2MoLop0c2ufV/CUI4LZYXq1CFVrwURHO75Rng0gMYLA+TpPj/BFeHZgtQAOMATAc5vQZozGMF6hIWleQeklmER+CPV6rcofSVwSi800YgKzG51wWdjIC5GAIuGr7KdMc6WfhYuEYHDqQXA+/RmaLV/178Q0Adph1qmApIbhPK0Z0rzKuK2ZSGkaPd3G/ewTnf0wdlCd4lFwRFNCe3GpipnAK9jVMU90bmMmGUnMYXOuT7eYZ1Sr7aTf/uFz2oPQZKLfHKfrq+MzhCgaKSao5uWAPm/zndhO1JSpA7AtS3s4yZFnkL+CJtBQgiZoiwlvw8jdIimS+07QRi3rOWxZGlKBLOh55PWNiwXlu2VeeOvne/5Sb0Toz0bSuHhXwjmotgwJzwCpV2jnxZ4ACAABZomkNCWHHQYhK53tNKVfVEwvJKlzPaJX2WJyGEyuo9UJa0HEXMfX9c3vdn6kZcd9bEXmp5yEJDFenVFqV2GywZyQf5hYOsSC+Ll8lNGDaAwpGsGwKPG0es4M3zlRD6aIT6yLgfRb42egnTUk3xgQGqB9NBnsxEp6Jq31nQmK1LNta0CgAhgFsKIq16iLobNTlVsJY/RpglbiejcyRRcAqgEkPq2ZtA3bql9KY0QNECBxFraeKO3stUWjdAQT3w01nmtHPwscXL+uJBZseB7D92GKCOzx2T7KjLQCmDRdI2ktXEEYcBxbx+M3V1IXIKJkjapkDBnDxzOyTkxIRu4BUdhuAcatxvPPaL8+ErXNyA5lbC0gVOM65p1MGWMukAcKjci1kRzbPHTmxmSmyG+YNfyg0BJQjBspEPSzqJ3q07CmStQOpodyfVzC3xM1lTPyfwi/Eg1zDo9mhs/eQPprJkVRZxnaZ0UsOImyTv/28HsFaJGS30czOMDJah+nU8otirNoHU/2d0mOc6ZwtCzKHTSovfvEGdV8tj9yXRYzhi3k5HrI+snkExMMHTP6judeWLeHfhL462g4E9BrhX/G4HIPH0yPNjRZ6AvXHZvPzcV4grxp8l/b7MS32eb6r3/2z/UWAxTAIbPTML3ocqnD7fNojgRj+72QGtq0kdwmUSCtTC03W6+gpTCJNI2WUfQGguFdZVbdwqiMBK8KEVPZ7Y8gLq/qK4OZmpFlCQ1pytiCl13q1O4qTK7uEdpMtEyQkfmzve6cFdmVxTSQGjjsIPYNDjKLCjUhGteWNYFtDtM4O/QUacH63lHX0yVEbY/aR5M5N4PmgPqwnCdgEIZskT/Qg2g1U6ymryZG7CeeM/wKgjMSTXvXKISV3pRm+jTMvG1zrpIrChYREQqNn+eJJEHa2uBVgt8CrcQlK2KeDM5uB0oAV9XXTrfOrancaiV8zf1KtEIzoQoQx/QG/okFTcdQRKX9W6IffGXOE5PilLawZoAItOCERscl+zcyoKglRiIaxygA8u+CBP3HnKWYwtBGC0BLsf34N8MPZxTFaKAOcc2E4AueIWaH0yiZOxJfChqIXJzCXMtww4U4JuZtSadqTJbqJCmtpuaFFHP6wpTFso4wH80lcVa42qr5Hy4Z6sqAMS8swD5rjqGB02eh9dA+J1RaQkOzaAcG34C6C/xaC4SABax+SoW8T14ep99/8jJC2VXma+FHj6avGQMBpMt+I1iWhRC0a/jAzAHy+iHofFaew8LWigoT85ysOGi5JtIUTcolYY30OHXFcVPAAvqBFrmPoqNisyN5FUCciejyx3v7UH+Ew0jpcA7Bn0EYob5RwLmKV9zFns9I6NGZZ56DRLkMu17V15g9PokgZTgCNG86uxKvnw65cxyeE5xXr98c4eGGIekp66paJtAw6OEhiWHE4S36GkVxYJoO7+ZV6HB0zsQaQlitIBquKbP1kNgjpl9+foSvBT9EvUr9UhaJdM5Qm8GUkEYSNoTvqoDPqHs6hnHamA8LUpufUuxZVXxKzRJSBWAqJAMgcoSU+45D3AAAIABJREFU+ewFafMUG27irJ3OzFNZph8/Gae/eEaC2/qI1fesN0o5Atqu6eSzutxk1Wnr1hRVtnBRLDeiCEh7NBFnBOu86xE7NpFJJyDe28jt6AEoSqaeAII2I7hWwySQoaQ7GAg66lHTJSYF8sVV/BaFXZ6XOiWECdBl0wqCRa2PxKwCWPS9eB13ODfGgjyRnSEvM5iaYhOn33NPZ+jGmsG0J5eJlIRpAOPqNcxotVCUVcTmSOKILOFTcC5VmGFxzWwiaew4HcOyiU0q0FkLZhrPjukArYTzleNl6Rx6zt91cmbBpT/Fo/FHmIuhdA/tJicxVq32D40s6eNHOMU7RuN4jlfUWjWHZ4fcoV5zl3FBa+B5LXrNLKvUpX19gIVoPkJBQYe5R54PEzdwhlICk3EY45DujHDKAhARtiX1fsHYv0f4Z0upz9eYVPaPoWxnlkPaYeLNyHruEIzoIaQWaLwLEtOGOL/NwfGzZmlE6xiOmNmMmTMlyU0/3DGRog5Cch/TqNLYp78xt+QP+MjNyFbgR7zBb9BZrCLJuC2dBxbgePt21y+FoUE/hwr0tTfHq9zqdXMauF5HXQ8GMb0bqkeKKdnUJQQLDRufhsFWBAoedKC2cITTeDf1IgQfv6qut4V9vlgguo4NG0F0GNTbKE0MLdeNshT2sVmOXjk/vNJLAlUt5QI6MrmB1mLTsKNME61iP6YFpB6SOqreQ7jWaHGhowHg0wdpFpQOqDkwtFVCbiKBZP+FUnjTKcK0mhqaJ2oQTOoim9Xkph5RmiZ+lbrl/Tiiw/VcZsH0apP2DFX6oHleiy30pVy1fzIoKJF8vkZoarSdjjLfoSyPILOHv0ft0DPtO3uCt5jnIvMxaGqCYXTqk6AP3D8i90WGD8cv1zXB0HdbYYcq42yIv6tf+nxG6JSY1lHpVognqC34K5SuJHRMot4rZ9u3vjdpk6Up1mgDK8ObELNxFtYbCRAKfwov68OqwZjab9Jil/6xaeE45fo5fM4+TrWVmsKXm48cj+0/N3ORNHWzcz8UY0A3MoqDWigLeXoS0ZU282SOWB/YhdzQG+lbxhg6nmPGtaCZgVoMfZOXBeE60q2XwF9hcqFLbSzQbubUn1GLGaP91Ck4/hlJaWZFm2Kwi/+MXH1KGfB8mMxraIFb2EqubS6R9xBE8zNr58aIFpyrWRx0Sz9U6SuDBPrGBgDuhSn4RLlm+IFcw6mPcJz47JyvXhI8G/RkREowUxjkffZD3Mgtd1zx5c/7VrcG69y0TBlRFEWdnsP4VpRy0lwINulTcitRSJuSTlPS6ZAzyhPRHR5E9VYUxq0QhL8EqWMhLgfPsCXEFZXAkVxKdpT9DFCmSnNdISI7YnVb5R4K6crFHRQdes4RsviQ6rNecSMTfhaonGFa5z5tVgQcMAnNMbrATjVrUhNLCd9BAkj8F6gRC048R6V1CQM3w6vOvzlgJT5rYhhitlxCTFak7W0At0EoV9V7aeo0z0vT2RhcGbD4LKGqIVh3NMAFBq0jmQQMHFW87Kss1QxFRjjSC8kw0Z++QzyAfdgHAgIMHWUTHSv3SVROP+C7fOEuPQL6B6IGCNePkpmcY8+GpsF7AJPgIvhoE0DcCv441vbbFH0rHHNKqcGAJonA8Yn2a14S3aGRgr1m6EZNBHDS+b5iZjB4QktwRNJuFz/3svbP1pnU9HVO58ec0i8mdXF5ySveaX+0lHPVhOQaZXTkRHGQfSVlqGfNIjJlpjYaBSugzRjLuczPAY6bBYs23N8E4RA20VMAEvSgWSLzV8lf0flsEaMtvpc29NGlXkyfNXCmPMhkeY5AAUyYj1Uj62xKFb0zNOgtAnGFl9k6YgpeJ4Pqq9rg+9gajkaDU2hmn6TPZ7/bcrvYMcYcR0sZYGpO6ZMN6QhAGVor2iyvDjyo6SlZGCqOTqRjPNd/bvLcW9pFvnzs/7KNrvjWt7ozX49OTtOWgsTGW/R7KAFDsggWMShKVgkod0jYvBCbHCFT+kOegCVzqHnkRLYmWkN7vBNe/SnpnksmWOUV2Ey1VuH1XNW1TDiXIMIOP0fhac51bkr4SCBk1XXnwDQIx8aqbCZT6ADTUeexfNa/q2kh45M6GUSsaeU1VdH1tJtMZUblOVrMGfnbOgsDkOAm53U8IVt2jAqqc9RJZ320mViREhAIS5abVfU/0FdZcxBIZNTopQANNTN9EXZVlCsEDEw79xpqJfa1NBLPLYNwSlkHxHf4kn0QTfSvR9q/+T2I0owzZ0F6FY+3P0NcZYmoAIgFt7iAEt2pDAI76iiHA67cICbkeQR9pK3v/SLE6r4AKX4XeDwq2hAtjjarsSxcs1jhwqYvwgJRPrCaQ2gjaApRzwaAjmQzHJbn0IIZwLECn63m+j6O7BHvPpovrq9m4rh6P9th5DD8ZzCvwqNJPZNTwvqCVM+1lOpE5yw0ztjuMYbBhGxGs0wGNHg1IaddE8Timy61or+kgrm4xZ9h+LxSJapGeL2N5mEe0TlCY6kPkMc0mjQirX+NeeE0h5WzrkETp0rkNmlS8rsgh5BuGQnz+gg8/UHSmN0oTUY5SZ5R/8mA8LQFsE8xjbv0YQ/tt8ukWgtl2xdB2zxHfpysM8YoSR/vyFZ/ih1oaM8SdZbks/Nl0pmUBYGr5OZFiGh6iK08sDpmK2gylQadL0FyjoSgNqI0siam2YhN1u71Gif4SyQM/SN6tM+tNg9IVDFHVPFDcdVvoKTgpRQKloBJ1BYEM1gHrcR5GuYPUFOEewawwRQ6N8MBC/M4H2JgnVaeRe3BpTE7JgbpbNPmZ5BdvNzZuicAiZXDla6hgUChOuEs/7fTwv2LvWyRnSE+nzbfrXmxMJsSqWbVthDBEEkk9zHaJiipIvgsAYgAiPwfawYh0cO0gZlD9S00kXjMQhoHA/HkuS5Ixmw71sfMDJUZOcBJhi0IKRMbv2myOBa2yfNoR4SROd53FSC1s9AyYRC1FcOz0f8cL2gI4jp63Ub41DQ3w5/Cb7HouEfJ8ZxloW8fMADRF20KEOK+huh9rjrM4pyjPuH1PiBySur5KY5KS0+ExhRjnbUVzc98H+WvwJLNRtnIVsYqf97F5rOnjTkzw49num8dz68LpnUQEDVNLhybZj9bY9eyAWcA3yljd0JJR1zpaReKsuyFS5y2OHerBm3pCwTOlKkSFkXvo4Xus97RBnp7Aw1rmuwwW1yANAxcMbIloTH+mlX69+qYKEjA8G/Zz9n5yhjbz46NrATNCSxbzpeOe9CoTt0OD6Zv0MDBGde12j4/009ZTqih2fNCb4BvHqbYc99b3RmRLmmoT8HBnaNuqSJG/0hYmidBJFk6ZVOHH2V6wERHbSS02WkcpyppNMX8FVHT7FNEIdej82FsCwO7TKOLKEW2aICQjKfuURAk1wl48T06PtxoIfmc6t9hXg28HKBn6rHOPr9XIBqL34wpRmO0RgKyGJITAH0GzfNwiPHBYkQuKx0gp9YTzAmxo5WMuX6f67meTwcw6DK4XfpJYJgT4XEp0irJaOaLrMiaDWemgCQDF4IiEvC4pjkjYdpos2vi2S2CRwED9rHEoZskGJvzrYKuRqMpoANXEC+ZNZbaZFODiKQw2mEfSW5KOanLeUBZYsHI9Leb45avHTfAnLfuSHFsiD5eBXUGjgDQsbYwbY9cEFvsM3KOfhGv5TV1KpbXj6r0+mS8FyOokhROXxBPdV7ANxWhhuOWFgIwOOqNoNl/XNAyAoaoLZcY9UQ838f392iUnafWk+uPqErp3O3jL/Fex2QXDxm/vR3q+hK9s9bv3vCxfB1m6YogwznmyTnXX5CsqKbTkm5xhquFm/djAWoF2BwgMhu5j2a9w8QZvR1TUgOcObzDxEA15BNBH9Vd48mgwRJnriVKnTmuoHUdQdUsx95ncaqFEzKFRdMeGjyctWedm9WnH6cAWp92jRBeOzj5zX86d0oAjw2mIOyhUYUFY5PJLAY+KCkAKpNG7LuPrb7G8zymenwfDeIY+/gNZejyIiHZc76NzvXx2S2zyOYyOSieK6KLwgwvIyaj6Fyyu0wICocTne/yn6gG6aIL40JUE7IqLSBkvoWgcSnVuK6A4T7zQKSfkFMOAh2lKWWVcD3hGfBwanJvmVVgASXifYd5DiamHRPO89w+2YqWXVQzsgzgHO1E4nItY/MHLHLj8Ji9O6KtA/EPjaRNW0b4lDpqEupX+C/sD7WuutPVQdxc9JrnV1LTBx4po2fNxEzXrJVUPcfcEJ9H5uTZwoegLRN3jycNoqSZ8TL1PVdRkzQKlOK4clOt7tIR0YdhJnG8HRWtUApyf6WCe7ih13bNFjMwDX8GA/NM3ltclyEFiXiHMp1OoHmQK7U5A1pAoX08ZwkmDcc27hiDlYGNfoslMCEIp1gIMCsAzJnCgoGT3eouTIaAaDL/PoLrSOgZdWM0M8IPohOX+7m4VVkMS83Ptsb9xEQ+Wi/XBLBIWUd4aB44wc76M8yKyH4L6RImrjHOmh9O+QcnAGrm6ggmYW6hHURkEeHoOCM0LHq1oQRkuzOIhb9cn0hTxbVvAhDg8gtp1rFTE+EHJ2tWMJHKxD6Fhtph9kdxL44NXYv7qsX7IPomNdMt3j7QN0MfT5bM/6GTT1gfe1YIWsssWMwspoE6TvSDC7M51o5ySSHRQTc2+ff27Yqebv/9j99bN0w6JBTco26EHRBLY6po85ASa14DJRNXMA5NlvRDzaQjI1lNyS7hl78ZtVGaqtUwwHXAyurwXXMzlNhemw5ooBKiCca1giG8Znwu3mUOqQZijNyJAmwUhvLM/0/cfS1LkiQJeo7DadIiTaqHAgsIgAs8AF4Aj7WvBojgcu8gsli+Ozs9TYokzzz84P/UIrKqe3qWYEcEfjIyIjzczc3UlKuaGpnr99FYhjrzh/Tbs5xnJOGdzbS6znYJP3z/esD+tN+u5Q+MpCljMZNHmDbZIqMl9bIaE1Z4Rs1qrFzGBOt1QiUfj8S1aEdFLTkOpm80tSZ5MYgI2KzpXJEb0o7E51vBSDDbYY+uD14sJOHkkWz9oinp4ysMjDdR/RcjcOd6xnrWtMSkSprNxlejKa53vplRrfk/+m0xa32hJC5NZUzJGr8StswHsQSFvmELZrnnp60OUxxyaRwxoFmAVxuL2aSp5YRYwgXTDI4zzmWq0uOlBvCe3kS9/A2TTRuHlXJ+Juxb1FD5geuQQK0Rlt+kv49aos36ETHBrTHDwbf3ycrWJ1X50ngPg5tFf/qgTizT/TKNVJiWmeu6w+b+MIZqH2nV7T4oilT7R1HmaFCBxqJBkSDCg9tXIe/jTKfzksmeZt7wtb3Pca8vIpZXw8TBDXUHu5hmBvGYM1MqArPawtP8gSTWyybeb80WjXQ0tpD6srl8kkC8KknyXX6d96UqyLHGgMEfLq2x1zO4NLBAI7Bhy8h7J9f+/zgO/teD63/KicquPQ1oEnd4uC2Ww/EVBKZh6DCnFPVupVUnaSJeq17ZfE/zMzyRYi7iEXAwDybObAKVI/R95fV4yY8zP377bVtNpJ00w5NHsNcEkRAvMi9ULzORfAy2qbxNjKgG/yzJQF18n6r52+/fbH5fhuJ90mf2Hq4qmmJHqln9vPUy/8s/+avND7/99RDbMwvZSJOeIcyqYPVDk/N9O/S9yW4/uXiR1lJN2LjONy+rSxHDeNGmWt98Uc5BTrGzwnaiEXu0E1pGDNDLOhHM9qpqxZLUxkHNTxAjWfPM7IlB5StQyGeySoOV9PbZvKnx3iaFrN+x4RhNZJYOiaI7X5uLyIVCV+hyCirNUnt1YyRt5fVvvjCTFUlaK1QxOQhOc5piQrjUIHHHVhd2it+FFjDlCJrzkfrjo6BdYT76xp80dNIztDx0EE4vbcYtmMfUvIHsrphnuriFb4VT5e4cb9P7UcBoKs2HdTX74R19dxo1P73cT0CcmKvRbGKwAQYc3Qu+zNJ9OAJo9XHwMNhziooaMoaU0SS1x4kbE7toj6TjEkPumye5Inw6t+3LzCdHCmBcioJzkIvcedkN8sak1NJ5yWo0cuuV7mMallQoIyCxUK1X+0Od52uzGyXTfPYuMrY+CxRcWedUSy/UPqlfPnP2Tzgf6IJjLeWcbkVx45pAcoLwI+ZVMycxQ0wPnmEinzLrd3zD+598BZM1L12wPX6KDsOQ/pGOw9dvPqaOfj9E9rI9ZKQBf9WiuJOjUs3j8Pev3hQO42dIegTA2Mokq0E+O9g95BMYO55mEhJMmLOrhILZv0cxAOso9gIoTWU0BaYKJhB2HuePIFFlrFLJj2oXcyIX+FnGZNgOmNpOhC/gONlvtel6KEmzeJ7D8CFp4jVbQfSbla8Q/jjpQqIK91FVZTDuyyUhFdJOLkKki74/m1W8wna0ocZSTolOrPBoKNBsWHuyugUlEC0SRKG+klZrhphgnr3SxrOdmRohrmpscFh1dExCIhImPQS7fXmOYzSSmIh3bdEULOSbCmTz2/Zh4/twhz5pB0MzJzQFbsslGHbtW3VsMeC6GNJtbzeS+hDJEorRmf41RuOqH5j6MJvGZvn9OJMxJITce0+phaXdDFz8jEEMkzBrrmMGG39bWfTgY8QcEZ/EJE8zd5g5QvknlXGYHQpiOlPK06v7hF4f0yxmj6EahS9ifnJkrCW2kI8fT+o9GEySHaEpkS5c5zMSDpbuL0B33DwwuYSQ1744TGY+K1pRkMMgwyP5Nk8K7/n8KZ/Gs1YsqwdLQ7tr36XrcIXvhSaqApti4+Ycw+fvw2j0gwZF2E0RsWARNMfMtjbrVM2VpsUrn/WY25Y+iJrRUcylGwpoDg5uZ38YvWP3HTosDNqe9/2nJ7bX/2O9HRZV29y3uu3xIHU0Z9/Pvvpi1rOMGtwud5/SAw/jjrMFYxL8usm0h6qOKu2/C00+tOp1EtE6PzkOaS0WOrFfqfwmf79zJMcTfom0nPdlikqWs1z8IoLghGKmYA4jIWNUH8sBAIGlqnd6qBTieoX0EfVk6DYR7vvZFy+rW2RP4qIwT78cJLY2RtmE0yTLVeEqmbk9enIYLnu/bNJflJGVUhQjadPx6n4+yftqZ8HxGeXVf4jRTYFfk8UBFoJw1I2vBDNo2oaWhyIXYQ6zM+lJwQkZp2FY3zHJVGXwXlerT+jU/JJsCG85cdnUntNIIdFgwJIwUyt3HN9W7jKJWNCejp26hiaxHH4YAkfu+FJ2DK4+LOJClDGdtJxmVNeGuHSzi6dNuRP8FcyxcQhjhON8Tj2nhZmjEHzbu+kFNjb7JoFBny0p+Mx2a3dqp/YDJy7CUJXuoLk5FhnsxYd0G1MfptGzTxsj00ZNW0XMlWBgns5yhH5Q/Y/8n+jTMGEwNEb9CIcxjjQT1ezvM1X5x9QUkf+DsBVHV/vmoJomB7QSmqU+EiYIuv/k04zPIzZ12u8q8ylg9dAq88OybTE0UaD71vnciPAkGE6q+0oLpV0KEctBYW5dZ3ZZI2YfJ+ctswBtjNl2M6fh2lnmTkX1M64PNq9YDLVzVZ+sqwJaLzlLh9k6M7+DlQPyOXayxWe9djSEwan1bU79ox+Hh+37wn5XCOaHt60ROE7lr/At5MbVOWchV1v/dV0mEIdcneZqFPIpP6lBBCz1Gmgm9brL5/77nFjnSvmxhbtDUE+k52mM5HkqG4K3Bw2n6WXtnQ4zYWuuCA01u0DyAHqYyZIRUWfPgvCkY8iNmVQxZKqn0are//7vRl2eqmolLUGmwybvqHT7dyGAAkUqnpHotsvETCqgNqUYVby6PBel4ITjcF2M5JHJMJpS0zNIS5WFwEuKr6S9JRtGVwlGwpr6PQvuEKRXzEO6/VW2sX2FMZVE7DCM3Wts7+33HjsHRFlaTs9bFD/wkKTnx3o3/cMVJK3tpUmOfyFNYoWKuwLcMAhIVb9n0VtOVswkHjdMpkcPQfq9qR3tbQh78kJoThjOilqwC1a5SIwH00IWW01kUJxGoF8+L4GglshD0n2iEv3xjdAeMQWrgo3lpjml5Kt0j0lw3N413yS73RnL055d+vh8rG8BK2YNh+rUD/G4reYU5+t7vUqwTVU7eJh6/JAD/YNd44OvfYg5O9UkOb1a6QHq9dAWCBEMri41xu6PsJV5wLBsZ/sQ4Z/m47hNS7pX3qD2RfamsFZp8aJdV7Su2jqImVy9X3Vin0RXk+ENDzHZ7hO1wcA41S/yUt8IWx9jYDmVacaDT1saM+ec74NyO3bi8w731mc5Q+j1D5jImo51wT/i/4dHF18MQqq9KfbvuL4u+7PozuzRsn85klyo8LBFanadMwkkloK9wyUNoPN7rV0xmZBejJ7WsBfi4IpS6F1spanarM9zbFqSL3uQRmGbRanpRzEeMnYWZVEFUZH2A/gIUgSBdIawYwYBkzZ00vcv2wfnMkb1WgWr1EzrYT40Lki9k/AWZV3N9hndW/uiTk9ieE+YOL1a1BuDS+NKLlT8YjI7rVvhnTPpZC/EfAh57Fsj1X8IOTjo6tKg+g0B9W+S+pJOTAxugZue/SnGfa2Acb4RBIo57Q6EgX9oTwNrxS7QrYsg1I+MR/tdhXt76QfEaUzu57eYhCm/mQQdFIWjKwwWWiUdgxvGxR+ztJYV6eHJoFlxRiY95R1hMFs1XS4Mgj0uS3gWWdYWDQQDWgvqACRpGsFP8mGwXiBp9rpoGGz9NP/OKx2AIYx25hlpH1ZEY8LGZQUDBy6HJFPIOq7JQu65Y0KS0L3fp0FXQ2oco+B+kZ/OPBNuUgcOSlnHDCDOfZLwoVTtmZs6Jd3/qsy06xq4CXfUwcH4Tb+ied7hKv9Zkdt8gu2/k8Z9VOdFgu7wj5lPCyVlVRcJrC7NiuJ1f/1w8POAGK3poY2ZmIGj30UrGMpp5jVauK7/XApqs4hkmuGZ5foxQKs5sN4dgzIO/f3x9OffF37ucKvTn2/4fMl/04f2zQkCEYz5+MiZ1eIlGa/SeacyGWJqckfNa0YnNZoNalLjtIdlYIp0yFPB+a1RmcQslmgSjJQMHmk8JtBzMJDlsP1YqA2u0EZOmjj26Eo8Ix3h/5DuliM3iQC0kzjeew2NhJQnaTg/++rrab8OTagbUbFlJzu2mz8W3bmyZJzk6EaJbOed53y9yKRS8ezFRUwzY/S+hVuT4RqjkWj6yBEdrFSpV/G84WYP17/6ORmiaGcmkSYyneo94uLghIU0AMjffTdpIxYBLidrUtN924ld9/IvjFzsPE0EiUICsOeMbT56jltoEWC0cnX6FDMG0yGs5mI567YMuLbQmPP1eBy7H9vy4QYsI/rZaiNTZrROfLL3WSHN4Vu7exHfEZMhGND2aDNrGQI1HmI3f8atP5hE75ip8Y0xwqGLADynjqTQjp9s8nBgVO3ZU6mZjomlIXQPbc4m6oM7XXefFnoebO6iZr6Td2XTXvcM3rz7zAYrgEt0X8y3Obu7tJYrPOl+6sWjdVYc1zGTu+ZdUe7xwTTu236/6l3Nl+v6ZTX8fcwB9IzrKA0EI4actgdViuLNaz4jCxolJcZQYj47DWU09cZhnRgEIVJU1xMGBxcO5lsCLZhwXZmG48aP19FQjmhfjXmiQlg7zdErQI353QE0AgG0D8eOP+A1zk0GdCcxIXjx+XC912rmp7/8f/58eN/Cpdj6EM5DM2ethHDpx0KG42yKoVjXAphcJGzKCx5rAA4FTiK2u5bx34tW4AAdcipEGmw9aWEVIKn3wK6XMCYcdt76BZWm3vke5qE3yGfC9SOdcAhsNJNeS+Kv77SSQcYt4dKAxOq/qu7EVbvzue9Z4W6ef3VAzysCzNn4vtXBFveRoCT0eVEGm44rKv0kdfJFyPH0KcTOmRbB7vMNhRDjKxmNyIx3rwnFDGhjiBqRTjcxAISFiDtf21d54te8xUyauDvEGuGq/4rixjzq2s9jrYVlMpFdPYOfwrkxfTAIXKx7vY2I8iOZDuEwJiUbmKSYw9JQ9HcXlp3PA+bMrYhyNoYyLlpH7U+5TJJlzBDPrt5HsBIOll16kNQ8MO4Ej2tXurdnL0ZiESNc0d/F7oDMJ1jvui2ccN+OKQ8AvAgPHvRF9Gc/3GCGrQWHA9VhdhjLmC0RO/PnvL7IZlbQ+TqcFfmR7Ss5UrRnnK5dK5picV6IqrZz12Q+JO+UYRBJu5dK33g+Nkm0XOaUvA4eJYthbYNi7Rrqk8GNsSvfUDrtME5KB1SdomJmo++jjff5tIiN/mH84Ki0xOzWoNxBIWCbg02gAIi6f7SQLT1o27E0Nman0h75yggNfic4NLQ4U/bjMfi4vnrfgntO/PH3n9z13/QxH1FPqhePjYTk8FB1XN+10laBmYtftgt8OQFQ+64iyscxG2ssgAxQL5v4jwFG+AwC7WejW1I/GyY1FdbgcHDJuSDJFNLltDyN2fBWzz4jk0i1APnAtAAebfGmj58eo6HpdIOD9kOKBZVD0pe20zC+SBt59eY3ZTXWbzYnJ139Oq+/qs2/v1YmsmfVxEE+j6f14QWNRESHzySn60Vp80KzQtIQkvQUplzy0vuQNpoMcXvookMU03VJ1/r8KHICC7pPgtc4S0cr86LZdDPTp9dRSIsnLCLrlrmtMXUvIrRGalLka9/cDHPr9tBpejKFiTTgGeYPeGqNexOz4eyl7QiHLuRqDBhGjI1vgjOTIYghMl2X9GtsfXZ8yq+1W47Ap8Xxehiy01poE4pDrdXdvAU0n/Cojo4Q6Ls0A1qZ+Ysl9Q7+EhsxHPPud3M9xsZEWpghR+qGhBSTWTo4mQbV9XcYFd9Kv4lAPikx6FOrfT8koT4wXWIYyIuJOxopTSTBBQYjRAb2Pa/fDjNrEaF5Y+rRtiLz8XFc0RgwMP0KBy67coRYjPq29V5U01xwjUWppebV/eYagfeY4xi8rT9oWlNLtnY9l9Yu+/VWLtYBcDg1AAAgAElEQVRBBTwIKRHP+of3jB+oftL0BYqZtxjX1LQJGWd+0oqWqVvn698Is5655nemDehnbIFvGNNOATEra2Z/vG4+/cHJ7W//lW8H/9ufv/yn8bsBzuzLIh8gpLzJrv9QlIcNeqxWyEm2py7FHArW5fPYL1W5UnVFTkzKeZM35QYgUsA+CijUVKnOeyH0VGWrx2Nzl+osuvPiSTmQXSdt/fgw2/O0RXW1e0IyAWlS5K41Eif5Yp6/qPpZyPIu9ejDdZtlVfj5pqXgB/WPHf1Pfvnl5q++vGiHvb/d/OJ5+TDZsX/727/b3LcQbP/i+eZ37fPKpLNFwn4+la/syteePN/0+uriYfN1O/pdXpDGjdnKVk66+nwUIiJ86ZYT5svPYzNw6i+i5S84tvCwdmDdfk7cCuumLMgjkRdBZKnlqnBOMH3PAdvkB50jWZkhzHHEqVI6YpWOLTy+kp0KiU7ZxkWcVGR2t/fJaYmRnLQoTYmHEYKQJsQS+ZjaJ0UV1t7FlQfMtPrUrnXMpJNjBZGbRYw4m14i4ftgYkHbh6bYznJe0gHOLlss19AUxB7ij9AuYrJeWcJJUxGSGFbw5ltSr5YuRuuxAt1z7SNNoZr9f3unyhc0m+1SXrQ2bGq1xkAmV6UZoFHKKbm14jpCokuC9rhtGqaUAkJiCiAlnM4zvZ9Xb+RlAuSyfhzl+D96+BRhLvPbei7m1NohD/GKHIVP4fnsppcfjcP+RFSJwxbd9xwC0AJRGuancpmuEkZHhRtfvHw6Zs2nNKHLsmMJq7tC5A/hxtl+6Qdpv7c5+bUn1yVQUWy7p/6VHHoTfXys1uvz5yWKQg/MAeOg1cw8ivrlr4kJ3+znp4wW3tXmx+B2G17ZZvW2+SJDrtWjCR48XDtze9wQ4adavNx6fR3HujGFSusDrrI7dp+9/9ELg1qvnXWw3pfeTB/V4DravJ39HUdtQCNVGojxKGyzZyDK/acKS09/1poEUv9KUeUcie4xUTpqSbw6C1NNTB6JCAvkaCJmLUczRO1Tq+OW9hHnPquwzsXLQmshTbu9RMDUwwVQi+7oNrIM2epsVERks6+TmIpC2KUGhMTs300L89KGYnRHSiHW/+vZgDoNIcZEVpHUK5HKRuyZNmH1s9oRxz/rWfpKA2GPOnbm1UiMbWRk6qMabJNkgmgZPIejihINUQzp0cmRgqSHDOHH/EqWqidcx8xx2zgpuwUTmBon/Y0vobmYaE0/ghmGQRMzySvES8PwZX2fLVd75lLVqb/V8Wgebnux0m+YRGRcyHjDv9B83gJcsHkbEd2X1EdDscL3nuFOgndvP9M7WmiWthCBCdkzM2SP7kfI0VLzJXwaS60PzBAa7v4wz5gKLalTokLyRB7lLMVY7mMaHPCnBEbMc5zDPYy0ZloqyjxDYjL24uyEriQscTTgrx+0rtm3Giwyi4EILJ6GjxfM65yoNI2bGP9BODtZtVoA99plsvDd7ccEaAKq+nEiL4cm4sbmw5uupVXJZGF9T15Lr54641ZbhyC1XcljhG3Qim7dh6+S4kYQdG5ycWYkNMX+N2yUTbOEb53XL1rzxNe6nsa0bpEgGoOFX2gJ8wAjL/eCM3yYzzQVz5lHfz6g58Lsde2064bdsfv8k3t+8ut/0cdD9TjYbGuNSYQDqDqGCEKyj2kR71rk8PLufKpQHR9U5T3Oepv6e5c6fx6D0Uk8gOPWBJGyZzGVtdduEy9TL4itnBNV3TAH2aWtzyjl+TpN41PqKNWd02ocZbA5BFCZ3E6Bkt2oahiV9TlUbc87D8ufhUDPn50Pt3ZYh/GhojkcjbZlRN7Do+S51P5RjT1Jm7gs+eiYqiurm500dOBCSLdMDaYDpLbCmOovb+LzFhxU0Vk9DREYZx1m1kGbaTYthBxtYZa/xzRDbsxkuEjIsgokhcR99VoE2O89C/I7N0fN7q7xCK9A2LOZpsyhrUZCepFMQwit7SjDE5Ii0ok0NHa+AGYoiYjpkmCIfvYz0u8wvasHcd8lfSX/qaAHHWWL3tWueiBqyVwcVqmv7xLvLNhjTil9OXsQ9/kjlSQ40C7W7DSL9WdZiI2fG6PnzEZbabBgOwBChIRc72vhIJ+JcWLTILOYLby9b17JSL4J68COElLwR7mJD/kqVjW3xZjHJMAmImKm1GLmdSlgEmAc36sEg3kEfCZMzzMm/ortIky4vSKEcCw8LvVACdAHa4XqA1wxR5iAQtUzj+HWEghwS//XmrOZ3i7GULTp85QnCH5gMZpGz175Ms2heUT0W5xZvfQVXNYBxX7KTLan//DNxV5blP2DH3cN/anf3LY7v7uuc4cXcQ7rFILVqKnUbAdHEp6pNg+17F1lDy/PrR+o9kKFdD9lZpgsS6ZhNWK3BYYQHobCF8AZZyKF17irLyJgCCxDEPFZq3OX+qgMJNuTymddSSgzquaD7MQAi2kI6/ExnO6fz0peay+sy5yqaDmEn+f0uL1+PXb2bCMatsp4ZS/LldBO05JJYRe4mGM22YtMqvMYQX7FUUWVPZwsWxPbeGYxI+kCDoNMC9lN7DibIfz2vgFbt06BJ5xTCAjaYyYRyo08DSnSEH8IOYRmsljnEwJNqLRnMp3GW19fF3LpDhjvrtkhnF7F8Ge6eqaXLNl8X9aNyLCV1HVn7U8N2ztXaHsveBxypPYZk/5UYuLaS8dzYOe6nuVL+l/Z24i5lpk222vOJT2jcdJGlcvkwsccaC+2lT3pddt4RjtLpaB90AREYzCGN2kg39kGIFhYpS2R0XYR/VzbwqUxF06d3n+KszBjbZuyCNXI74Ip8PBLeNY4rMMJzPLMBuZN7JRQqD0S2xpx+PYQTou2zbObBxrPscimD9Qcs9f1k11c/52e+rjhsvD+fmHh2U8nnJgFlfxJ/CHB3Jy6z+4HD+01hUEwT6fUA0bRdYY3ODSPqo2ZYnPvd3SAZLYazWj2hAFB1BhpJt0FVUfwTxcXE8JAdv4U1+wOw9gdnuUYhrB7/fjzfPrJ5X/0yz/89fAypJA2fFvHMY9xFNa7pboKBwawkPttyTbJnM1hZsmzdi2TfPbq1fchFH1Bwg1NZGkjw7UxgK7hrL1pUiGSYjMQQs0ixHNaws/r6sDqOI3jKO/22kG+icgfgigemjyx971U1f3sSM5gyMqcOcZQev7zpILyd+9zGpMQK7qR1KzS2r386PYTGIZUO/Y5+aKwoozXJ/XntL6dtgYnV8qE58yMPq4CxCIwTTyVn9SUsEffbmYQMhX1IBPMOh2qj+rxJnbFkiPscGVoontEu2b18yz6i+DUSgl37d1DkQ4zZ5bGFGtMHK6YiPU1SzVfTAVhLsazpvtBuJoTDxOICNjNlvB/FOHA7E8va3Wp/JII5ch9DOH3I1TXYDqz3B9yQ8hesMwzeLk5GxGicOe9dVuXhdzTVGw7Ks/mPLWOuTGaYpCTN7KCTbQTa0+eDIOxmE8G63tblxZhe18xLiUiXn7Ir5bz5bI1MxeZ0keN47Hn3tgUfDTJiKd2jBZODnw7ljkak8gMm0hT3BwRSe+/q698YxaSWsQqOoUhzpjSitU2lsfykH8D05HHgVnMZuo9DEMIksNYFmEiYMs/ROcIBet+ar/2Ju0/eGvaOra7AKyfCHWIn7CBUfxJ4YHfmOuTpwOxwnvHmmPaCLBjPhgKQdP9UK0xoKcxnYdSF8r4RpQsvWbBxv/DVH78+vmTp+3Ob0H5py/8E/f+504dngUFg1PbY2pXBtBVnapHxWiY7KqVvS/kup9DS62Ply3Wuzi7HFNnPwSdgfW/DEVaySojsEwWC6dOibOwgEkhkvHE3r49i70tSQ3XPi4se9Y2m1REUQ+biF8FyfsiSByToxb2Z9MnkRd7zch+umyDk5cVH7GjnjULkpSECmnLp2XZcgZap2PZ+16E+6T+vczJ8ixGdt4z1CShmay6IyNLGw2msNT+VRKAp5/PA+IACIIOMeI+42bIATiJUQNtU4QgmQxJ6nR7eSW0ExLpkFOuzmBeaq8o4QgZtsJwJI+/FXuI4dSaXi3JM1MysEAY7HpLICZsGsyuegYfh7o07/NtqNlylfloLEKms+tf1M5hGutRsSF6yb/CUceqZL/TDAd7Y7Ah+kGbSY2KHfKLqnhdk7ohN81UrVIOVYyalEQbM5ZeQuqXOSs5dn+Iedix7kPM5H33cS9QRa3ABbmT6nggaJqRnJbDJPrMQVRRb9YYRiAsKAeAedB163jkayC8SRaT6dr9Ax0aQ+fXynIEKoYUgee0tQxB5JE/SNV+yYnSC/jFVFRbjKR3rMAjeymsdVOU7zZmlUo+GtpBdpqK8+gGbvqdFJlN0LTrOdozRyNs6leAcm60r/GS9OuQiHlNwyFY+33wpWfswueTtzKzXjvNE22M6QdODo+ZrmI6vcPUP3XsmIhreuQwvt37n7r+v/Rcm7kHlCQLGmDaoAHztAgiaZT0l3vC32DpPHX9U4hxETW8fPa8pKFvG1QMI8TgK+Hj4EACUMlkBxG4XfGo0GxV+8RQP0FPgeWlpVBzl0kj3NjFg5l7QfQ+Nfi0LEt5+yJCiN9m1U/TKq6b+II8m6+rJn7c/r9SjiWiff/bb0clPUN5MDRKkScgwvO0R49WkgP2IAZ0Sl2tP6vKfON3vQnCHptYae8clqIZ7HmSCyMxycth3DhjiogH1s2CPMCEzp2+tdFY95pg6ykg3GnJcdaBYBgiYRzfdB3HCtPWXCAkkT1rQtODbH038dt3vz82DyJu76p9+raaLW97ni07pMljqB9nQ+0mtTmehLII6rTGMMIxkZrfUcnTumigsz4l2M5CtF4nwROKkoZGpRjRjQ3DOneSZH2aprgcxc1Nj5li2RHD0Drn7F3V+FPLD2mRNaDex3HwlVK/V8q5tHXdQxScu1LW1fllFjHFph6uAdc3GIRAEd3QT79PlV5UMfjWZfUZkQnNTvnRbU4ILUWSpQ26HmS4Nt79xmovbSYwWMirQoBMDYJLAuYyODEqIOx6sA3eU6YxHD5NMFzdvB/t6DwpZ3Uz4aF/ih7dJYCnv03cMIxeYGNMcMKxmIExLbjBBpoJWuISoJ3K76LxH4Wfsy/T/F6/mFkDDDPiv9Xm+n9OzxHY/t5hrFBgxGNN/AHzWU3umltt/70W/vAEI2CQFqZYozB1NgEzbOaYR5QyXHm8+T9w/w8t+Dt/knR/9qQEt+9GNaOBeElBnoI+oyLqpPUMgaf2H/scfx4AAahQM+1E7P7edhTXPbDPga23+lIb5/lZlPyjOiNTUYDLk5tCgCFlTOJJ5sLzcoeUpuZzsZ8NVZejjKPKxOy1AOs0R+xpmsgZp3FM5biI0l6LCGe7CgRNrP4EZOMrQZDjJ2k4htRrbHaMsf6MgzkmCF7b+dxOLGlmwMEv5BoBFFwn9B7zOklT20uiyaWRW7GcvYvhYJiclXHAgeOUXvSYPo8/hvaAyMyTv6TyHU2kvPhXlVV4J6PVqBFrhG5D75nPYDEhV31idknSKpojyW0KAfXISUvXbn2nrdJ+bHyOUIDHsovrltGrABYejyZ7VYPwVJIXYj/cEjvkRzhvXn07C9SUR3zW3HEY78fI3yXBrcB50r4TnOIOhZjS4+qPEH4MV82HBNKEyXs+PJvx90TjNwkH4YelCbJfsQB1bCbJEvHm8FPTZnCv6TzpWh+u4ePgc/8HO+YYDQEjNMl8dsNGzOFPDjLXa9YbhZCzbap6MsG6GyatYkK1Eh63nOO2WPtifqBknAsuPoMArDYUx5hxnfcuqgTm46A3djjQr5LUJlbYuzkSd4IHjpV51BC37a1W/+H/DXdwa3vJvAPBHw77H27gj345+N9fnP1TKtqZPVyKgdvJfVUfp0YtdQvntiCPX0OJfhBVBPfc1pZt+nwScaq3yaH2tCpn6kBAVkzktIgN5xHgkeYmedLuYW8Tp9SdnetO5JfE5aXur1oqrbpsUJxjtdalko/i/E3kD68rj1DOBF/PV6kaf/lNNUlaBnAs8SGk+CAC0QLG83IoZve5kH+vilkv0gi+rkDwebkgl7STVvXdSZ1HAGlXU9jHQ5so0sciPOvoPrRDlz1amCg87BYAGsu5ZcYVyRYOnintN76LKRxk4WPT/i5Ho/RtUYaLJNdZjOSkFak0opNMxk+1TbXe1R1ZNnHfYdggFdKBhMvWJtlJJAlS1zH6t+1rZJGm6nHpHjHdnp+zVR+yytIyImCcTys0hO7lLPSddP5YNEe2sT6KTHESYjizbql7T8qzAMMPMRGm0nHfpY3bdP7161ddb42RvJzaba7HbMvMmPVeqpSJdJROftJrtoEY/1EMImKUZ/Ik1dQ1J9makuMQiJD7HTONeRrc+Jtu0zBEBTGUYWR9loNzKFcn/DSu8dXBtHBoFvah/KDCj/a0nCYMaphTY99VuBfqn9oowRrDxWQm/UBBaWkF9YG5N+Up4THNKTw5zZF90Fgtu6BF0GYthqRCDnFjSmAZHNxvnRsTDFPkbwEDhDxmT6/jtMFx3DbXkvMYf3dFgd6mFX9XjtTvKxWSuydeuHxkozGNtknjCr7BaTJ+0xzhAn7idSIvv/5Bpx2TwSvATL8npymg6ZfzXp9v1sCccHz+MN/g+zpctA4lWwfJlvecVFhcm++DXf00BvOggEshTcVz97tWyNiCuXfv3lToJcQNMdR3MIi720pA5uB8CPhrwRPPeUDGRHrYcFwz3vdB2ImgQBCxdao2wgwYaUCARSsx2bOdRUh3X9jvScWLnpftep8W8mXMhGP3vCQ0uSuQDOOixdzF4PaaQLsAHsdARI9OQwALs/g5OBhnwRspThPB8YN4Q5y+Muu8MKjZq8bskxz11/cfAWxAPz0Qf69mEHGZKBO3/CtLqi7NYjFYEn1FjnoeBNR0h9wHcyOLktyfNj8fPkvee1tYXaZxTteYC96AiUx5oObpfdGa0ZxgEmZSM8OwEF4DOSk0z8fEjIMLVla7nsPy6u11wiFne3DfK4o2jtjgOdubyBdp+f1BZhBGYo3Jdc9LttTXmG2fJYKtVb0q1/U8jkumUe2L7LFv4mHTrtA1wXJT32Z5xeCGjc7EilBCA0uDGeHQ1/GFZJ7yL8wCTDDqGShmyjSMJync6pxiSdZU0U7gBfNB5ElI+44JEbzGkZrwVOVu2iD/jaE53JkRC/S1NzixnXN5RYMbvZnojmXWdJ92aOleM3fb+ZvL/K4/tbdum9/HjPNb/dHOaCmd1+/x/TRW98xq6t63rOuzdjMd2B7IfELpXbvzo3jUvAZOvQe/4YW9xs3Rh113nPuvOdr7WlPZq7jmNoWcdLYqU1iT1EgRbbJjFiHmY5xaGFWpf9LpizYqGpsfAsoQlc6cx5+U+WSpfxOpEM1hMzkpG/2R7h5rNeU9NTEtRe7I2JUNcBa0xTzGAx9TGmYzE8xxKBycI5UWEhP5+sskm/4UHn4sjf/1m/oXUGhH1xWt3s/5Z7c0qzwv037OitzUtTSR+ouJGH4vWY64PYqiddvbd0lRfSa5EORiCvrD1yFZDFKtO2FT/0ZlF+JrDHxCwuENfAgkk479u6SiqVoMFXrsIjRj2w52dV19uR6EBLWFWIvheQ7ps8omCgGTSFMSwX0hXCw4LSUUpAUgNhxKO0McP6LJ1HM15h5p/FPJvXOfEHawE1o9SkKfpznI4/moIFZMSdlFOz/GU7qrNpq7K5pA2s5ZYz8jHEaAIBpwVVpxJQmeKFolRJ2DXE1T+xq9r93bojtMCGaVzFP9nrEkyaWXi6Yxh0HHdhLnaQ9TvtFw8mGMKsu8ldtRiHzmhVAKt2c/pdplrltYuo8Bdh+zKxCVBZyBtbjwpK7rsmP4g0mZ1wBpjvF39OBZOjCMi9CgeYcjjX18XF03ZsvM3bod8Ts7TGAmex0zJ35yfR/HvxUurUzode+07RldNRpc7yKImMuEnTHUbce33Zy5Ihzn4j86PHJp2l2zNTXhGaz+hw54MsefaK/6KjhsPK5O7TfhxyGpJd5KPU/8vUSr0yaNaJ08gV7jfGxENyEe/8R5Kvvl+ZMS0UlVJsmy6w1siup0bvSdviMaUmfW1TS5Q9ghIQnVTNePetnAhPMk/Fxlg1qpbA2IFNLHEOYutV79FOrj82oGqHlyyp/DHq8X/Cynk/TAjWYDrkyaTJKn2edn5crgQxiCmq6k1U9DrTSSkcDB467MVe9r7csiQpOurysfJnQNuHS4HyGMyfRt2H4RpdK8h8BBwLUh2o6YTb5JwRR20mPa2SLFmCV11AKwIcphMuvYIbPo1aG0ecpfJoStR5k74kDQ2NoVx+xA197G1HVjZ6qC7ye6c9rIIWdhzFv9F6/x9dSv19//sDlv94LLNnAnFZkAjiNMhr8J6jWGG4y/F+3rhC8ik4lZqGZqdDv3nkprb/6Zg1LL9zL53jfG+xjBDc0m2FqLtGBf0lnj5dcZxyN/S/6ph+YUY9odnL0APcJ/KBhjpal0gmYJvs3nYwCCOxi61HokyNUBHnVxtGJEvCNGxZRm3jA0/h9/W/hPElvzMdf2YASob36fLVprfzdfi0nsGDicGEpY90VEw1QawvhHDMH3wZEuGXzR9rofHCSVrs3qZnjDKPStFreMAyC2BxwHhl6mHKR++u4z5jQ47GEEjmvQ7fZ6DOe/1IcyzERHILZFRuM/SFMgeE86x6bkiccpOWQV/vUoKyyj6s3btzk1Xz5Z6nATIzX+qomb1HnMp46RfAPyAeTw0QC0JkqEQ9YgdWsB0ZB/nLwVPrPOIPUWkUcQVPL9h2zsqJqd6ZmkP5Di3k/SUs6yxS3y2ktSPclX8TyiOk8zEamQZQXZ8S3mDi2JExRuYGKzqndCwfhX469t9ug4/2JATBfOZmpwJbl6qmkBxZAWfNjWgwkS4srGhDu9BsEgIWYRMbPQJ/cAcgYPEwpOk5iECdeXkaZArXka4LadZYZVf6UM5MMm5jATZ/rHZm72F4Jh3ODZ81FO3cX2sBqOcPAioakXQzRdat5m7noWbfDd2wpxVwwaw7dKVtUvfeKxfUh7yVAwitHIRIPMMW6taDRYv39dSdCEzVm2vjIRj2miYCWkCm72t+GEpuHwUXDAyu3BzDC3upKpW05H/iXaLl8SBWiYflxgBFtwU61tyDTpME5sjv36uNMoOZ8nDyimNRtjRfTXnTvJ9MUA9IpJCyqjvfUMZDlmRn0wwz89zClmr+/DAkw3+NO6uxjcR6Ps804b/PF9ndPeXDNTpI0+hD9TOyZYLhMnWIHX0Avli/Qzu5LxwgvzOuPWoa1Qmoa7rOsxkj8+jIXmukLQCxuMZTHIrbDT7H/q0Oc/umaYydhP/TaJUnWIvUaFRysyXidC4045ICEOdVdRnz0FYBBc15/YfT4Avg35rIfgzJsl203opJoP0AZqc+wkwO78cHBEjRv4GFJYNg8BaSaHkIu2Mpcth9h5/XFgODJKOcfGCRfSySt5TPodpI08zdFKQmeCa3jUYTvUS+OefBETvp2QyXRFvJK5psn6HMFNwhPpZUJDfEh8w46HZiTijmOgWJhoPI33UGp3ba6VuhFCkzbrK5gpBAF/kz/3d/j/s9RrsGOi9NtPtae5bos8tDjOTM+fWi5DaJiWjxHlh1U9npo/+wzX31mDBU6NncZx1f0I1xwo2cnE4Ny8aa3TmwiWY9L3WdGb/0w+hkV4TFrkBx2NAmNaTL15Z2L164PlBhGv3wJ5fWN6QFzmUm0j8KiCj+4us/ehcLEqa1NzpnHYokS/c1fP0glO+FmvFAxlmM4i0hqe1dM9K8nXFDe+mcfeOZabuiGWXrMboLHXorIH/CeeYw/leYEjXA2XsQrIYA5WJbntHLlmXtt5GLVoh+MYJXKtDWSEpgYXCNAtw/Dr0EPf59xiiOs65xdBr+/BddsGLUJQZBUGW7gyK4gHH3bMYPVx+FLjxCbhrLSsRWLBuvmT5KetsRKC/2By8IGSrjOCn/Ih5zCvPzj+iKEMM0Ffq5KThhfQJXpJXhsEEZOPqZwnHVTeeqdwbE86yUcB8UwU3wgnJsnER7JpkaDQ3oMVuOhwxP+4kYB9eoZrTuGfmYzFbGbicE2TnrgSmpTynMdmbN8dsbiOhJwyBcMYaBOYGJsypLByOQZzmJbytDKUF5kbnLvX9ccq3ilY5Fm17Q+wHJBEv7wmBBij4mkfotbHJt+uhDSUH41LUoI2Mv86jAcCoSnIiQn2hTRHBBGuiAPH9WH1ZFa1+S1CeQqAdb13jtmdFrKYMeaigwuh+Rluq/Yma5PmBnY0f7VASDM1exf8g0nXLBI3C0Pqw4gRrmiJA5IRCiJNtAUMZBiXUdVn1010qC6YKRt6H3tWz5x1Xlrtt3HoNrUqqtsOGb/DfO0cqf8QeWBUGFifF+V143YidoJH/65a8zKRmcy5CxqKiEbPIgxslmXFMR/MOCclrSAwfQwvxqTpuU3bCErvjpnnOtiT6xvJzzyhhWOAaCJI1WlZ2IshdD9AzrEj3PXZ9x2jgOaLybhe6+vYCU3fPjOSz+3t2t52rmvA9sdrlz5vSIP3PQSToPnfDO0s8C0Gt9qYOe8/c+n8GFT9pJ4t81N5hhW+jx6Dy9BM1/84xmn2v+qIHEPAnqIx87vz8lLCp6JWuR8iHmeSzarEfZTjDR/Dw2wgfi4U2aRakXpoYQ7VoQH7q99jA2M2u07ONpjOmVy4REL32p+aFyQM3ogvNvGjQfBLGGi2be0wO4QK99jofT+IGB9TOWav3Myao9qhoos20a6qId12FjGASgRcyWPwYBMRM4BMw7kbkXvYcWNrI/qQmDah70M5gyQxohCP1x+yji+jXxHlHx76T0VY0qcRLATrfWkmy5QCNyFxcpLUGRW3Bic5rjGvbS22zx+kGdT//Kh5Sv00JKyBQGS1yOngP2JbX+R5Hskb07lpHm7RJQcAACAASURBVNncnJAku2jLu/ffN54S04KFtq6F5uvLWUycefGsHcmYHLRNTNAOicOwmQuYTX1lOY5foz4yo2RMc26q6/Kkvaz5I+rB5CxNfZXGYNfBWqjX3Rzs8Qphf0JB/grNcWDQedvI3iky1Xe+Gs7XqQNSq9eVqAgDa2IxkWH6IRbCE62jyq+I3Bbv/DYQXAxhCbL6FNPAaPl0zChT9EEyYv1VSIkWI6JoHOvYzry+blvcaSGLkP2OoHfCAbKgiR1DguX1we98QaONIEA3Ncd9Hsxo7tDJREExwMGBRfSil+ov75j9FsmmCV1fEAKl6LuT2mDeGOPUuJ2+JIR7gH7gAUb4nzr0ZdHnumrGrr+dP/zmZTVeS0K7pcbWuXH4cXSGWPr9MZPG9piHJGRSgLPzm7LE+CrevX6zeSjfQ8VwjrGXXz/PN1FWrH2Ey7x8+uyidkLeJMduS4Rx2jXBogRXpVYDqLg9QLCBqWBLY8hxZw0IBiD/oRocH9+82Xz3u9chZI7XZ08n16UI/rzO9j7Uh/ebD6+L3Dz7YvP1Nz9rxapFbN9u7i9iLNnxitXcS+rKqVztv5hjoFWC0XLWNom+T/J9LO/j1e/fV7VL0eTs/DSyB0sGmE7lKyCQj6PdNNE5PzFNSUpyLajtk/PQ2IRYD6n42g8Rpz6HJLGQlMSymtmK5PFPCC3uEKuuSKZaWNVSkrKN5b9Ys0I+TVZmIDFPnJgBcvNW+UvEhps0b1PNrlk/Lc9GRGZMmM7PPkhdww8xWlfw+7qaNA21+VFIyuZVch4yL8M+3VBpr+oz7L7xay1zK3ClYdjf5esvvxyn/UFIfZg5elKmco+ZEPxoCo/yUxbzpLA+3reKu77fXwXXqozttx7nMZPJWtCpuRK+WG90pA5OJg2T7Ka9l66q/0EreqRpXdocjYZSNvOFPWgkAMYM60/scBjyEGbjHGHBLOV4Do7S6JuEAa88GrCk+Y1z2fgwFfPVn9++fNH6rmB3qxZssObzmfVUTCvpD2lW3AMeRvkcYem7uegxK8iwcmHuY6bnbcWCBj68fddv3YAZRNSY3qxc716ruo1hHMfh/22C2nqds7TE2cBtGEGhBjVNgu1s2jZuB+VPt9ZFPeJ3W9qJQk3BC16m1S1Ggwna1fJDV/YwAr/vmDD6nNXafgHL3Tvzsc/OePf7Yj7r7OHNuyRTk0AvODtuRa48g9RmSDkSLCkD2OZm1CKAD9AHJFjYoYDOJKB1AAAHlHToHff6bBf2IwfVOCj9bb8vW9T1q4MeaUJIdsqCRid9eCarXgYUuweOjRwRQmicUdWSzPnNY9sQ3CeR3rem5+Y4xKkKz+HTsBvAbXkRgZ+2tuj2JOYTUzhIBycr8c5dKJjqPfv3hHyIfYV0V38mM7gJX/sgNwHsdgCHnCEJZ+0uR4KUlPQ0620iOBO7k0wjdfqdbW70c0Dyjl2VszFvkoYTWq2PrvQRI5hX7Y6WAEnKnRlLh/M3TYIWN8gBZrXL10Xzw0hoEX0aZIjlDVLtl6sySxk6jGMYT8QyXmjmyexTE8PcMsuzfjsKX+a3eU7aZfNgXhD5pNX3LNJO/1e9WxPaj1Vtf2RqNr6P+XRoHsxAuSujodXn2YajoWjDEv6D8oSWRryWCZDGo/LHrCfbtMMc7I71uRES5CRw1w6hr0t7tjmhZ4At7KunwW6ijI1lGRKdBX+QmntpltNUzxpdcPDS3Ay0h6lAhtWmDu3MH36zmf9enut+JtHSSPRte892AHNNpwYltp/XkhR0soTvwrtFN+C8smbXADE2txI6/sa88V6buzkxb+JxWOdoSP66D50OWLZv2y7Nm6fRdfy/Ltr+2tfDB2snAtR5iPHi6Vk26UXMJWSU8BWzsJvY1N0sajE+ihqajYm6hyRUZzQQdzZE7BzJBQkBfUwYE9k/k7gYyHwdXuM3ndOm76C3GMkWIChn19d+E3Kbpd6NeBbmxfM+3VdKskViFqId5HW1K+H78P9DVb8PKsF4pgbLs6RLCVgfc/phJMeN8/4kIuDn4Biqr5KmFAO2tgLjMVbZl6I9njlRAxGCHZTdA/hpI5Ca+j0aSczK9wF2M2pdk2FAokFCf/O5K2KSo5ZDmi1yLzNoIbpzYyIOxNbM+j5ML85BIhUlj3cE/67FyPXhgAN9nl8/miO/xSKGpsbhxkxLCKAz6q5FbkLymKYDM1Htji9CCQIMHwOKHnoufxifyqrh+8iHEkwwRUJknp9pOqFzOF8f9WZ37MY5wqI7P6Z18EuI0ZPO/C8yQJmUs/fSjCHzo7k9SFXgPRMBe3yUh9K5/gZb4CNK2B6IdcgmprZzXi9iXrBel/14/TSxJfbF9BeBfz5HYa4vU+gIvFw7gvEfOoy63oH3zPFifhgIWvHOnwGmq57xwnmtDT5sAwHmebSn4GLGRnhgSN1HeGMM9wRrt3sxM+HL9IvQ6D59WNnsGA4y86uHNNf9pmSl8qciXnBiIofaAR6XeZ/71nn//+HI1wwfXiR9eeBlrb4s5Vgi0Kc4swVdtnBU99VmQHf31lWUa2ABFjWvkSjj//HD6wEqZB9EYyrxyrPB+1sceEtI9ZTDFCe00Gx+00kAxUi2X6isw3wa5HDjfuPAExyytUJ68pTPs/r1vsV6FgFS0Zles6dJDmJOtYvyI85f1LUYz1WM46F7jjq3V1o96Kjn0Q/lIFBjLQnoOVubnuNRsZ2SzodxYWQcexjfSsIC4aSwMChHH4cWral2MVKZovMOBv5MNC1hOx8jCWe2nGns1FeMGfFhGGl7wwQCBKKDUK7zu98mdN09b1tGoKwAR610dvvYILwphsykDMOYObPVQ89bDBCCrnbMB6fj5Nts+7R2VuR/kYhmN4GkWo5PZQYsvxc124vQRxAMkRAwjQ9DTfRJMx9NpXMTku2aGUr/SRWYL7C0cc4yfXNvziWe9dtUKKuvAzmmY0RHS9wv7+cgDelBJGjqxfT8HjIQgjvbYzESiIXBuGaLf4On67ofmdq6aZgOWE/f4Mdi6HO+W4RkmZh+h2eYwXrO58f+yQ+LuabLJ6Tco798UNPvcPWRZotRDCPzjIUzxj7hb8wErWJiXTPLK4Lr0iHrA9hHHAT+rhYRwwCTcj0cmHeCpteAYPDNPCwhIcI1TH8Yy8IT143W9iNYu4/S4G4z7xudHltZFx2ekyB9RqOXEY1o68S5lb3rhzc/NHGTDcrbb6e/xR35M0zmyTuL6qi6K2SsGDO3xzxgEKrHU5t6x4FnNP003DhzZCQ0wOmc89gf5G5QqxXtiBTxvSQRh4msZfwQ91Ht1SPmFt0kYlFfpO0qLrL1n//sRdpJ9vhV0q92T/L17Bcmfihv4i7kPTnIftf3XCiPEYnVt5ObYGLS1dXvtOE2ZCRpsX1zYDgDtCB63lqmmWSU0/NnYSBHpapqMeRRSftt8j0gRFc5wnNzOci5GInvjbvXmEXDXNZjINuCyfb6ftg5crUF6dZrC9shiMU4jm2z0JxJWpus2X6zpQNmZ22Ogli0FM5sdsVkcdbeFDTuFL5LOBAit3xfoQE/zL60gJj25UQF1jXmZ23QjmVBUAxxjXtc3cY6fYOwjamf+KTW0onOxygsrkQgMjz5d8AREXjGijoi7oUfYwLCX88YDAKv9b4+mzeEurSCH38z1gXLRVzBqn4tgqYt1FfccdrzWoROu6NVTA5Jzx18blx/cJjYOdb9o83Xd+t2oIjX+NZGi1sMalAnHDOMz3lZNbM2sO+JkM4lXehvFn+OWOAbw0h6h0u1OcxmQN5/tWkt14SU515wg+O1iYHXLI16lsj0HeOaVAl937ouPHdIcnrgMD5PXoeub7vXRnc5FKUPS3zay+QhpayqPbSIrXPvXmejIrixu5fkvC0XAO+2ncVZqfMHSfe7fCvXqtfbs5VJoHP9zTJpTxyaaoAmAlEtzBiY71BhJD5gTNedJVl8dp7pscsoXWaOFZs5S6Z8pCI0GITwL7PmyRdfbM6+ehGzeFVVuCYvqX1ecWQiFBFASIWOfH6owPM4q+LwNAt9gITKEozY14fFE+Z3zmiMT98PMwf4JEYLiaFZyk9Lmq0/coqdVYh7GGFtTqhwq1mMCVhb45IYZrAk0PinPGWLlFM+wINGKnb7iKSl0uuDqnfWvNySYP1irpSHlGNxFEJI9FoZvRiJMg/bdmgFkIhDsgPszSno8xeMSh/Sn281rzFB6spRDPi6zwSIPKOpBxOsZL3SHkSTIO2qVbr8Pfq9Y5wLMzGWxVz0j6mp98QBxkaWBZHBAE5Tv67IHW1phTT1ebJ00/am8a2Zo92lKTu9llVMBmtzaB7AbvqDqHxwfDaRes5ci8jXb4uRuLdRRZDOD8MMWP95zSS6GkYcwQfrwanamAV6fWY6j0UaXXiOJyJllIZAm9JZM8TsGI2SWQw30dN0b80Z5jJcypktMxnhVrunCRPoO+NwT/0YRjJXg+fSkGkZra0JT/VgMHA0Rni9eLU7wM9T9WYdC1vX58Nn5WFcJ2nsDfJYsaMH6ZYd40Trvy/KbrXnxzHXfkCgAVCbHRDsMp9E9dw37z+0z2rS71Me+sPUG95zPWlsDarJIOaGgYBML1ydVMFgOiDzTCDEqLsj0eryLO+GIH1l0zuP5CWgyfVIJ+kxOVJLocdx72IAT2Impz//MlWr9SS/+y7itjdOFceqvJaRPsijKI6ELtXmH9umsyEsICYRp9+Qrz5bg8S4QcML0RaH36nOptnGT9aNDHJnJo2fQ39JBSZhSDBMqpdpNEGxmoi8x46BWt8Heb1M/NL+fGZC6dlOYxkc6b9dIqDVrdeN346ME3WoHzM/ShB2KBexzJxlV0+m6GhaaV4xDAsEZ0SQjUbgt3lfGsC5Vd91mDmyVrfGlCOCW5prcLOSXHRjXp3Xv8nurS+0NM8hVHbHmmM6pGlYvqg4siGuqIvV2s0j5ijrebJemc81gZgRp2UUCG726g1fZz3UlvkOgW/xxdzsT04KieuJSxqvvkDMLVF0yxCzW81B1y4qWDOGcXC+Su4yd5OSTBWA3GvKPo/v84dRPTGSZWJhIDQ3eDEaVfBFP3vN/08ZlvvHvOlehauYsjZ907l13Wpj6rwY3+CWARjDtjv1f+cnOh1cMXZNLCZljBP46DURx96VEx3/Sm0iuWFA28EME3IMbNd50HNg9Lvj8IvCtx8//ihp1MYYIOtApszzluzzoo+aHoAmbGxrzNjjUVGfi0oO3KpD8sHS5yRV5+5TVXeV3sd282TMY/uyqGiiOrU32Xy7/mylwefezQeT1tsWWBgKO3+0hkZtG8b7NJPjo5Kjop96ujlIW2q58zzPxuD6c5R/JwOytR6vRpM4Kj/ldeHGx5B30vmbONrDQw5XOSYQN3k/mo5Q5uzuRrMwUfoTkSCcSb+PePmXxtzb0o3EIES/HHCLf0uamtDe+EYwE/2vse24F2P9EWmMfplPpsxDSc7GHnJhJpDIpkyYxX1hQgWGILt7mAkSCt8UTvcsDHyW4JOIOj6O4i3jmfkObtNf92IoENL+z+qF2JRb3s7SdDBJ6eoPwr+Nf4qI86XV7NJIhx8PQ/nc/zGxdvO5CHmwP0ZqGb1qerTYyW7dFt6+t9AwzW5WvsZYSF3m1oTT05pm83Ho0e+OtWUEIgZDWL8VCltiWgxjIdsfaCZztwZAeQvnmRbXLlowN8xPjAX4pv3gs4u8LTLWj3X/esfMED8hwrQL1yXUBQvntDPta7vb1mvpZGsJigCHqfO7dmhp69CzidKZN0Ptb7GXzm//nJPusTswkWVu6i2GFfRpwr1orOoZEXpeRoFcR5b/iKL9tkbqd8dP+3P4zc++nmXqb99Jg88gjqhOUm0hgfwHlape5GtQcexd1+yFhJfVCrGfDImBgIYwGsrsJBegOKhGhaNBB6jrEH1yIExE2s658nlNVBsdtxI5bQhk8Did5nMYqdbQm5vj0rtpPEu9zKRA8D1PWHcql00tjjYCSx18rE+/+PM/2+z/1V8T+ZurX/8m6ZX/5Lyd/orU3F69attTUrBwcES21873tx/KJ4HQ/AqkX0gyjsz8R3dpJSeVknzMyXsdwZ4UQVCNf6+IESRamkgZqEyLXt6ZB5xeMneVEyQZH8eHslbhcvAayyx2i1nfxMhki47Z0OypdL60kXUdyMw2B8FDmHfV/GgIlavECOUXMC8ekuBW+kKXIeAI6aYEMyFeDOWmnJ4cSfN9CCk4QwgbaE8yWhoNhjHp7UPYq7bI29bWECSq6I3zvSc8TL6MqJeqaAi79Vjlqexl7nJUT/QADOrT69ev63OwsCDRvAdjzzJeSWrDDOqvNTMkIwTeG5M75kXFb+U58tovlIx45GrwAbP1T8pF+VSdlbMEC8ZpHRTcowVYT7T2ReafoMoL/3tu2kwPZT6CJdiONtY4nJcNPJolhtwzPsXQ6FFEC5xWqnF8HTGFgVl4uLStRVajNaZxLMbZM5vvD+VdKSR22nox4yYQJ9GzdWY0CPVWznL2E0o39Q+R2/L0fUsJ1JsBm/NKPdxVs1ZtXPMqMCAwQXvDZMYnwv/hXd/hQMeK3ABl+ATYvaasatdKbPRM++5M1DFcmjSPcJuQQJc22Rv3Qf1xO2YCVrKQ+bJOywqF73/7+99sDj9VdV6a9FSoOrnsISiblhGRRMTHEYWVolMUpw58bHIlm0Gss1mWnvSIAF6+fNnAargaEwY/qn8dooSpFj82ZgO8kVOQB5sjd5LkQm5hSR0dBtJ98zlEGqYxL0yKd9+0Qi2pMrjyUtMPq0J/8fT55vT5y83+z38Wu01FefV68/vv3kQsL4ZISeFj63cknMUg70u2qzJBSILba7U/Gs9IidpOlRUwgDTKD/K5nBbt2gspeJj3MpEgw20rbGfNC6nV+ISGh+CD1R4nD8Kt70vKmeAGt+Xnsyiukcykj+SZjx1LGg7T2aptO0k795O4jcm5GVv30V1mMea01bkhQL+zm9PMWvpg/+XLHMZ+G58OxDIxdRMM7pmddUKOzSyBD4nuypNBQLH+0TzGoej7I4FAq5SHsTpuJDM/9XsIcsbkWjDYnVv9mz7+ROJNMWzIuvVbYSx2O5BlPVK8HoxqzrMSYuP8Ns84zeHOCljIvjSzBT/z0QMGVo0OvEjhLZCnbxjXwOsz4Oecg0/NsXxX7lua9NIuwAludLE2/Dbv7jE/ftx+7ju6nmuanTVD2775LfCLYvrVLZZBwBC0YyO1KQ+hFOi2X9On4RO1AZ3Bxjx3EqM3jzNbxjr90/ZgRe2iGhq2p61nznzVxmgk23fpkbKQjUUtnWHwfTcG8zJrezje63x8czR6TCb3hl3iRSy6ddLFiWdpxXE4qnoYJDR63JocA7Jt6Lt8KLaSOPqiSmHtT3PeUnJ1R0ab6SITK369iKoHkvRJDJtxqZuiIds8IDace0K/M1B/wDFWxKi/nKQ7JrPqrwI2kIRWkos4mE6rqvbFLzeHv/ymTYYj9rbPeKMCWfU6vzr/osfJFelV4tPmpgzaN2/TiGJq6rfMZPTE/gGo6R7mgsBSYjBq/piT/C8HT7d+F47bYKXM4FW1V/Xftgcyfe2UR2ryTUDie2UBMcva1DK1lMeeNv8Zc+FGSA9BZqHc9GfHNOoNtTjYm6OJjunfIJA+828kibreC0Ku3QW6bIgsydy7EPZlgoE5QaNQyEpmqjk48kwILURY3/R0fFiItmvZ7Cu5jhlSBAZDgR897y4/G9R0jJnVR6g7BA+oM97gyjcQgwbr8ReYc7CfDs/QB2kRAvecDNy94PnuTduXdG4YdefW4jRNQ+6lxUoHv2deh5OBPdxCAJ6zgxNY+dxtnllb6zssWlqH/qzEMfMwkzPztwRR94/vo5cVxjoaIIZYIchPjsVQ5kFbBrN9dtcup/NiLm4Z4tz2ccdsJ5rTiO1FzYSdDdGYiJ3DaGA/XPAc94L3jKv24vHBtfH3Gq+Ekx3AO4mDfRqr2l8nzbS/EfhzD7qPT2+1Eosl9Rmj0BheYJdCjARDme1L6hG4KFnSbp6eWmNR74Rj5WMYJCCTrv28VhMnxrt11cD4NNECtSCepLHIvhzPrx4mkWbik87qk/Kj6OjYgx7dcxDdSLik0XVl7+IxSwOBf4bXfaWQDMBWnH1N7gBcKwitZyCasxcvKoz0fLP/5Ot0spyuQeOu+OVdmbxPvvzF5ujyi7odocmGPSxbVsnHVMfbj02KvIX6TTqYDWOYsCNkb9k8k0xuyEmRrdMczXxIY7vZ5dBalfpvgq13GdMmMwugIbqiQ5xrzBqaFgfqjG1LBCMxEOwgbH0JKyAXKH12SjdOE7Wc0Vsi75q5nhbV5zTumfypdQG5IG2tjAOuzzc5nCUfKt9o2QKEYzZayMm8kRsDuiQO4oSIVHBp67eZeWtBGEQlfRD/YuSTKYq5wb452PdyX7ofgTWXiMAcGufOaQ9namqwfULgw3qI523eyoxJLdc1HsWh3D9p5yap58gPYoqfBeubspp3AkyWLZ+U+RzTpufA19GC+jyMErr3HxKac/JlZuxLMkuHGEbkGn1Zj5z7Bk96DWxNs7aG4EDcMWTbayC67ukh/Caj8WLMvUZL9xzv2uoWtDc7/A0cRfli+EVGmZ0S937Ubt0LHl3ZO1/HaEvTf8x+RQ6BuCfMdZjTMH4Dhox9h+PMKXg4mbM9W2RnMbPg1LjgEgVgsmi7lyVBUJ4ycYIvWlaKZJzAXXP4b//9v5/SelbVHqVhTFx+uGiT3APsPcPjb3AwjW16dpad2MOuQtQXT17Gi/CnHiphKi3GOzX3JqLeLy9kGAkEre+qxx9WCnJc9/1+GNGPSILgYhxYLVh5DZBNDtAAgon0ucGySyPgvfbw2bt4uXl8EiN5EuPIv/HhoIjNkxeVdmzQJ53XxFHM8OGNVRxTppDTtXWmtbeSqyAewpY3pT8HrU/BUKxGnUS5KeeWTVso+UOLWXJPNG75LlWVA2gJa7SR+j2OVeOJmSDA6b/uC7caVIeJxBOXhgHJF1KNOj6XYBo+716LSXM+O4BhiKbPE2jzAkfjAMDllRsGw2F6rlqa3JluGCTp4YuxKCrNB6BvYB+zxgSG0CvoXQ0T+hoNjhicDbK6RjTjIT3b3kczYfrDLgy5GD6zF/MQZZKVhHW2Nh576DjzEdJyUs1EW7A2haz7aWkwC9n5lfgZrvITMLvHwG0bjIf8VwF+68sBD3ix4IlwJ1IygFyEMMTb+aXZERrO6zpi+imcf/xs0qbd/g2O+7hlJD6PH2aeqdMzaX/vgFcjOIMJhsqv6F50BjVo9OiKQJiCYLVAk+O7+WSLlHIfRhihA/gzTKr/u92p2eto4LeYYRQxfTRfA+9hxgs/TO+QkmnuxbTUJuaFudBB4BHahmaE/7HPPUP009oetWAwnWE8PQeuGzo8PPzuhxxkZTdetfBKzoAcJ1sxnA1zaXFb6ed7pVR/Cvn0hSPJ9otXbZLFo/4mk+FJq4kviqA8KWJyalMbxFd5vW6q7fwHqo3VWX6Uw+pnbF6WlhqStSJwc9bycpXFE+DjiJz9XYZ7LuKaaMiIgSZ2YvaAz3kbICKSm0Kg+y32OniZr+TZVyH7u83dWVtihvjH1S3d7Jdbwody1A5ybZX5sQm1IRTg4K6BcboyxNDnKVSUj+SQI9QWHRV/TjzXd06ookPxVOUQ/X4YQpMEVsvubGxmG6SRb2KFrGdM86mrcwxCOBCbiVhEPEzjMyOhefTdRHYbuLtp+uq932b3we7BEGZSQ3a0Od+3sCP9+Ugc5zE9n6eUIudmzIXEe9MGZSQX59u0CwZhKjBT820PIfSuYJZ32E7ODMKGcRjUSkxMkqGcOqzF4ROpKXB3ok00tfp7IiltCHmN7YC01kHIDSmHCDSjvU31cVqsmTZ4L/NVmWXwmnsJgYSbCvwY4zafY+6t3xPxG0m7NIEu7XB+EdcyddZDB6YD5PX8SfiqTSYn+IPjaItgEmwmsauBzWX9tzQngNF3DelEz9kS4oSHO60v4/Dd9pWvZHxrrh2817fVHrPQ1h8PrWMaT8u2f9NHDGPmGNOAP4th0iBoKuvclpmYt2GW3Yh3bNshKJxaeuZiGMPj+13k0vhmXI2Zy4KGSiOx/IJPZcLJ4JmS8KBqWtcefv2zXwxX2s8xedfq2E9W1Loxqa6mBYcoAAKIArzU+cuYB1X044cyS0Vqcu7xpFvPMVgRITlM2Lt37ypTUOZskkJZAEvW2V0Txy0H4tpKz6kdu7zFJJm1MDggQE+2ZdqDyfTdRMBZafP3chAqiHz4LObkdVKY++HT5hPncJuEHRzGuB4yT4okoI7b9lv/YBl8fbP1hUViIi0AB2jjawBsqnjMak9eQF21Par09YPCz2cxrsuW7N+1U5PQpSxfix5HascEd1msSwuJwMGidodQaWMzqw6I07i233ZvO6ayvi+G8aN2Aim0swgO44BktI/ZeDvAcB4P4cx/XUvydcgBmSXn9dNwZzGm8DBmXhujYtd/181CP6ZoMJgq76Rbv83OdZruP2FcchljQYmifPpBy7HOI79oj8IwtU+CLQ1QX+AFc2RAYX3UYidDgxP+rB2qM2J70qrmet+5J4ODy5xkUi7EvksgQW4EvtYEaQOMluaxk9rrHfzWc9f7kGTtb89vyWsxkqUBrIxSjGl7X89xL/juFhga0zAVH35yjEDo+/SlH5eWsO4fGDRXNKjRMMC412gH3bVWAtNkFlMawvbq2I1lGN2WmYwTdMtURusyMn3C3NzW89wuPcYxIqTrhuF53/5Gy532t/0ZmutBsy8WrQTD7NrQfhSA2b96ctNi6L/85a+GkLLyU//fF+hIslc31c5k70uVX9775ZhT+Z2EsJHTfnvQbNp35ubaPQebN6/bmrF7375/UxKVUHDNA3hI+fyLlzkxT/utzDablAAAIABJREFUlbpJ6KdPrXepmldmzjntAC1mduy3WpdNTYrONp8tQb/97ncBg/kRoBuYlG4m0m2M5P64rTme/qoU+cZw8lWWEknb2qLbp6OS7Z0/S0FirsRQGqwiQlddY43xY8C5iyCsl56VwagkCLHhLeh7sM9l5ppr3tkSMiJ8UjuXTzObzmpfBbC0stvCy8nQ+Zv1DSSh2QpJaFQ3loknRVfV/yUHoMwQWsgEcR+a4ft8BosZLIkM+XaIP3xh0F6bIUiEPb9DgH6DGPB7ojm9pqTBlmj4oxzyg26ywTGTq5jgVC8Llvj6lJEcrlAbPcycS4aT6v72zap0tva5xRgRA2m4iIu+ioz4jRAIwpbwph15K1T3iQpx9gZLzuTY1XY8kBBzE6dbSD+MQPu0gP572o6A+vM5QtZzMO3xwcSolYawRe3S1tb7TsOrmYHLMAt6O/MMfDqfe2XwiEPyIO1W9CIwDDP8zBaaG4SOcRC4NDWAZwoTbuPM7MX0WFqmueu62oFv8+SBS98w4/mrTROKEdSfVSHQnJkakGhrj1oUkP68RKTPy6AaA7KX+a6f/JYIeYsHmsVGvBs3fFmp9z6v77NIsM+Cttg4TVRf68Hgz45p6Z4RnEafmInSBhPl06o0jLkPwOD2jCocaBRyICzuOj2s/gigp7ZYRXxZ7QWpsPfX72YzJVtbKPN3cZnf4eq7ze9+nw/ifbTV2pgPJa2pVn/5LJ9IVdY+pRI/qbbJD+338fEqX+/9xea3v7vb/Mt/+R8337/6Tb6Yk83Pv3yxefz0avOisgHPLvLFpAk9zUx69jSEn4hRVcs/tT1oUZQT+SYxmpuAaHuFZ19UR+Orv9g8fvk/lz/xl0Gq0DQzKY3hYP9lFdYKc7dNw8fb7zfnid6b73+/eft96e2HX+VfYWS8jVHkIG690ccI6yLm+KzK9Yftg4NBfkwbUV7hXfU3jmJWT599Pfk1qTQwI5MpG/7q7ebtD9+PB5z5JdXb4jhm0lgEZrAfOWHv2gjMalh2qmuH2UWsdyHnHYSwl+/WWQjTxfuZHuOLacwmciRXmtVoU/kRjuQEZYbe1Zer4PQ+TQ+SHbcuabbMxHgx4iZ6VSM7mmLRb9IoaYRHmX4cpoj1PGaPYG0vgVHIJbm6qYqZ58YiEDtpBVG7PD6/8i1GujZuxECLtJudnIbT0u4vL9tG46CdFgPDh84pYSCviHS0Ivvs8vnmTTlO+mdFMHh5NsfemLckYnPEX/dDuTL6TkPE6J49fbF5VvvX4aFd+oBangwmo0Lacb6uqQOcl2wWkcrwxuQyW5ckluQXOZVzdFXnVyEsxOHaGqsdfotDi0NpaSrPFZXkFmKuf5KTE/Bsdv55mxJjZNKNf1AjNDih9Ogl4fOplfh8hsfbcqOKnh8cVpW/eSbg7g/O2y71aPN3319vfvPdTYLxfvOqbXlpfYruSB6col390ewSBZtnjXHpnvBtOMgwAQwfm+ZmGP+lwAEG3Fk7KrLfMNC7cGi29+ATrd/m+ATTsId074T7CBe1Zfr+0LivUijk9/A9coQ/Tv2b8OH/+fW3IcH15pc//3qSan7zQ5MfATz7WmQkFbO8kbvsattIXDwt47ViNjg+RH3+cn/zq//hV5uvv/r5APCqgjknJd+8LbP0+/I8Dg7PN9/8/Kt+49g53fzsZebBN5lQ+yFAyPa8KMzzl19OKr8Ka8mHoixXm29biawgkUD60y8qflO06PiJTcIi5syaEybNV0VvXv55yWiFhoU0mrDzEG/z8HQqop+kVcDO8y+eB8DG9P549iE+xGjyCd3HwBxvX5czs5fPp2JJdTeMfFc/+HiSBSUJ7efAPX35qwk9H9sqkwSvOtlDDsH3beY+YcIRRYK0IRNkbPLG4dysmgAORRM7UfeAR4qPExLjietg5MfBY3xFzIPe3acYj0PrCG3Qs3tofPMKc67kuoypmUzbJrwhVJMs7Durg0OeCb9vowmQbS0EgwTMAwwh6UdTilDGcTpaFuY3XVhSq+eNv4Am2/NHG2B2Uusg6Orp3DMbrcWQrmNwsYXN0/DmvpXnzJ1ZUZ2WuJepAlFVgl/PXBoWrWSXjYs5Twi5/jCFJcfdhI/3rae6+fC+aGL32uo1GPobOHf/KkjFRBudpzZoVHq4NMkZ1vivws3oiHZnzggK+M2E5JTu39JKMNitpjKRy+aPiTAbr/VuzsbMxYlGgaG5Le3tJpjOatxoZnKwppd1ZnAgRhL+341vJGH5cFKwMC06JzMNBu7LGeEXolGpizx310nzZYM8izLHid5nmindYxhK84PBryLpwYF22C875zMn6ifbGmyvnXvgSoOfJLhedqYAA/PN5QGuegB/uZX9syjSUA7/j3/xH0cV/x+r9v6kXIp/+a/+bmq93hVmvfj4OBrD734bF0rzeKm62ebpVCozGS9KVHusAtrb6xCiPh0epZKePt882StDL/Ev8kPaDQL1uj293bzcO9v8WanuihUf7L8NyX6emQQN7LKXVqMamnT8KFsltP2ct2/LZXj1+tvNVzGU02/+skhNTOXV95t/92//7eb4i7/aHL77u069THKUM5NpcZpGsWd/4BzApEmx4pLUft0Ev4/ZNf4ckUfW6gTIv6j/dbbOA2oM7FOJcDJjRQuKFL382V9szr/6s83Ri69gYhrJd+Mrsfn2p5BPtTfhUhQE2fADF25ReCGbU0OIQX6LCKBPZTwLadi7rrdAkMbgmGRB+8qM45Kavdq4i/BHm+k73L9vqxH6uaTDnXnivgn1h2AiIYNZEExKepQze/nGbEhcfEC/ZqNtzxm1dctMGszUaoVAXTf+jJ4/lbgG2UL0mMH8hjgGQMBJy9LOyo4eM5K6nJRb+SeLYd6Fd3JW2N/GIBlRO+ApqkNDQRYrWW0RAnNLtbR5Wj6vs/CFLNG+inR6MukN3akuMULa9Wy0njo7RO5KXAOXHobb3PEPNRNT0zbA8JvN2BASRsvn5Tv4GD8NDeezZCO4TiJgLXBgL/gsbdLG5vZRWpnVNEXmmPsJNPv2qNGijZUdfF3qAgesPI7j4A2npp5J4FX0WidWODZmwhENfP1vpP58xhHxd4rCaLSY5IwZo6RVrj6Oz4MANPfmF+sPlkLA+kgwzXzWORnLOuN5nLK4tu1IxlFvfv9ZJQpN1ttfvx7C+Jtft/K3q98d/HrzVZEby7Teff9tkuF288ufVebvY9t/AmDMgjP0+OT55repn6++T0r30Mvf27byU3vStrl5IeQXrf354osntmbp97ebr79+uvnz/x5hZhplAp3n67jik7iufFy+FvUvbq2VqQ+3ce3zNJHnykRmshx/VcSGkR8TuO4Cy/9vP1WW8eZtWzL8Om2JWmuzaOnpi4F98fL5jOexFc2PaR3XreUhG6Qk36dyP5tlx2YrIrbOp+zeYhSb51/+cnP0i7/OsfuLzeZ5WlBc6PHD2zKApTPH7Y29VPSTclWOSGETAhuaLJKOdCRRV83TNYuzRHwm3pQnQbpc4hyCmQmPqGQ7QkiLEy1ipAFO/ksTBjnGmdnYRZQeWiOlQcGqfdXImlDlIGlqNJI7ERDqrfnqQgvwzPWo15kzGD0kdiAwiKI3K6KwxoLPLj9GDChEnheVdquZYCZGtKQyruBYyEsTElqe6BbTrDF4JgI1XozuPFNlT8FYWlNv6qMMg2vMh5nc9wqb9wMaonLbZtX3CVPmLZQyT1Kv8QgY8CospoYRr7yhmZbls4H82xeYiF4YM/zmz6F5crwjNhE7hK9Daz7XzPm+sqVj4EzAxoFJSjsfpoawwKXnOH+l2l4dWLlXtMV6qI1wWUKgcqF3SQcLHDGSa8XJGuPMuT7V+6WPwCs6jfHOk8e8MNydKcrvYhYxPHM346+F0YSGzXR3sGVq0mwuAsCCx44BMsu4CraZx+GfuZMewkx9FHQwH7UEJpPYFwJy0B7+62w0tT9++D5na8h0/5joLmX+w79/tfnzn7fm5dWrpPxVBaUrxJNd/u2rfBpdvzhTvo1vf9h89/bt5tV3r6ZmQ92YtT6fWkUsx+uv/+qbzTe/rCbrlzGE7MOnT/Y2v2gXwJN8L+etWH7z5vvCxQHnQji1aE8E9+zsy8wLdnhOYCHLQs6P7R53mymwf5sv4Oz55uQv/nrzM9v08d5mv2XEKSI67yTeh6uPM4l3dzaRelpSW36X7tuobZLteddaj5scPm/e/LayCaqJ0Uby+/S8m6P69iTT5757juTRpAl1/VUM5yYg31NX07oO7mImVr5CpohStTY283jCm0RbUNxYie0zdXgmFrF2bdeA1mmm1+BL36msgi8jVWkpMQJSchLRUOAWMcYHECJRpY/sGBjManKQGALWegydw5WD3BomBGz6RWsKi9N6IupZ09Q87SSXPgxTHMSDghhK35r7UWsRWISmKytES2vCOJbkGulXf6cPEcaOmcA/m4uPoy6qWlIbUS/1eNLJaRWY3hDRMqsm/AiedYeGhHlYXChApjogYpn+gS9Ju5XaK8mr53Ufs4JgGqgOE3PS+DCuJc8Jl9h+xFXDw7gjti3jnD7FF5bk9jyv4NF8IlRN83iMtoFIwWnC5TSEfqOVJzgnGtn50TD7LMqGwXBVDDMJjyRTJt+aM3BaTN5ixlodvKHJGvQ8g1bYwKQ/maq1wlg/+EH8v4TPeb6jaUuZDu9bgQJ3DhJ+T6OzZbbU5+Zg/D/jA4Ov4S+cjmHbYE2JUs50EZ2BRzCAE1I0Jvr3b9pO8zKnpWLMFve8sEw/te1tDsiHswb1KefcQWZJHf5YxMZK2yedlw3HFrwl2A31+MUkv1n6fnycNDkLSeP2/+xff7f553/3qlIGp5unz3nlI6H/+19llhyn+Zxv/skvf765oE6Oukcla+6a0/3sY06u45jOfVC/zlZONWhAdZoKGOMQD081iYHkBS5SdBUT46T7lPbwKYZxFTF+1ULGh4eflW6S1/VZzOS+RYpJweez8O13tf1pc0DCm5iY1VETWzC7so4v222u2h33ZbX24tDbL5pzntPwfvMhJCnqVRRLrgms3U8LSKEaYpykrpEW/Udy1E9SyOTPEcHMvMZs7nJ0fyoJTqkAy8BNzlTHIpXGQbtUV5GD8VNAAk1CrZq3IfZEGBbuDUKTlJzX95mSUzmudqSna6u35VDsOVR3C/Ug2dJ4hqsNra1QaP0bzWYxw7WAc2knS9JtxztqeqPFezyj3mEwa4wrnQCj49sh5WzDORuDc0TWh0kw6y5RQvBD+LQEKrhG+CXknSg9cJskFaLmz8HAx1HYb5Or4aUTtTag1hcSbRgPKa+PJLbrTFDXRSBjxjXmsZKC+4RrtYU5pNZi5qKJ2sUAXGx+MBSLLWe+/RosrTWzFm3woH7OIrlgOjsh9gD+NH2SkUz7sDf0nnUbCauFB7Q4AeL6Oz6OeSp+5kOPlvPBTMFQ0kThQp2KlQ2Dn7rAUvDrkueeBXfCbAQSLXSYIK0PxHNVhD/yhcZczaxiytL0YALD/z6XhnqDKyFS9vGCgUglk8uK+lmISBt7HZDfFDnRcMPdfCwyYHX/s7LXjjJDLlNhDEWlsrBh8y5Jd1LCGsIY6VgG5FmqLHXWKkRrdu4L6+7lmeYDuCpj9G2azbc/xIDyu9AGPnaO2fPLNh3/ny5fb14GnCf5Zi7LbXkWk5EgK3FOJbZP336blfHF5uLrToZgb3/7Hza/V02/7pwdnm2ufpsfhLQDcrVHxqOfrT7cObI3MZlRX054uBFyah7laW1c948V04bMrcCNaw2zOb34RdtjZIa9/IvMm1+V59YktLp5VGeL+NIk9vaehURvkyDvYmK9mkAeedqAymCk0S7NmtnxWfUN4HM00665KRT+JgS5KoJ1R+rWd0r7bbAlZEceTch4TXz4EMPvB6osWqgpEmokLtuqY63/4FNYDlWbTNmW02K/2fc5QlavRLlA63NGtiIsDSLc2qA5IKjRMCL+yV9ojnR/ShZueSLsHoLpmoYzxLmQMgRuTjCplaRVlCtJDFlV2RzndPMzi0SbB5qAvaGtEXKPWiaz4rf+DcMYv0jXMc8qga3mr2dbg7NKUhg5hmGWcLRe9XXWlZX7BE+HYdbm6BDMjJoYHoBhNR/WNSkBsxLiDCXNMWF5XGRyCnlFcDtGMprFaJoxWzWSYUf3G7t1aHxDsyoa49xGkfhf1Gq1xOBMODuV4iqBeB0iH4fHOvwxAafAtkWU4/Csb8o7EAAOGigmMkWogtuktDPP9KOxWKM05moDw4DgyqQggErvs74I09FGsDkO3i8q8TlO3L7T7uydIxqHjm/DC1X50lVGk+IXGTTBQOovJ7QkUOY731fZ7BeTqjw5960C/lTYcDIZYw7vgp6yhtc1LlykEpOiLAcYSowDl7ovKe2ZrgfcmZv+Uxv2pDonB3mmMzpKWsvzDnltjyCr8LyL6tzbtI/vP6bedf48beKL/A/vc0A+/u5tgOoZpeafFXX53XfvN2d/893mSf6P02zs87SB1y0w/NZWGzGppyWnXdgSNHWe5CElc/dOnx6F5DY/bD79+tebM+ZIxH0Xo3zdmL/9m3+xefLpt2lfr/JOhKRvCkMXKDr6ovDdiVoa7fvS+h4Fam6v3uRWaZl945d/slfo+eTmWRn6b2dXucl8tTw+f84s5R4J23Kh9mBeJoKFUWF4kyXbcZ/6a1Opsna/fPl1z2wpAEmdRrV5/aoclsLuaVy//Y9/g0YHCZbkbWLrz2gPw2xEA5hNW2bSdaZv9rwlsbvQFpgn9GGmBpHV9TOvmbMnOa2nddSV4xLDogkskwkaahfhkFwYjdfCboS7W32MQFeINLmG+dTQmDPdQ+OSIj4+tjQxRG3rk/fh2ssnReuShirscwwqbjwmIOdp992GrItp0K7KyD71bINfOTJX7zPDh0djXBhr8Iiwp5/hpwWmUz/H8IYbgBmtCUMNFv3DG8FMBIl2wZ+hjYFwYFuSHfEADviaC3cJGwwr6Xvn+Roah3fRrImihC+738wjExbuu8bj7/KZyOLt7jLA85UVWvd5zMjGL79DtzEr7kJmsEJlNE2m3133YHymhBkLJyaEP0+qPeZJn4cf1mU+Fox9ahwHq8vSGI6aq0lorG0uZHNQdtHw5ONMv4fmfgqPx1Y4gkFmRY6k+nAu127nDm/zIZiLi5Aqs2ciBadFc85iBpZ/ezjHHclrPxa4tTaqal1NEv+0UgU3P3zYvHor0YnkTuXY/xQhtzlSqt3XXxcO7rab9qX59Kn9QgrR2lp01nGo/P6Lyya7NPeecdPgTpNKtJ69ksv2I8yPv/ndhDwPj4Rhvx1uz6tsUOXhbg7eYCavqveQ7ydEO0lTujhvg/IiQSdVp7c1hhW+71/9Pnu7cf785/lcCjPzIXzz5eb697Xf+qLDsnQvv/zzNKC/3rzJV/I+Sf+1VPSY6qiYN682r179UOj6d2ltqcbB7fHb15v/8K//XSniCHc53VT3X8Wla7/Z4xjc2hZBG2aGLBHyYUwTOl7+xZ9vNn/5361QN4yPSRY22+zlhzqufsxXIVQUOyadynfjbc1cuM2X9eFNc9dEDt5HHGATGEcKIxoS6OWztKhhsPU5NLDYD+GrDcpn8qkwKzwS2Tml6oZ6Ky8DQ7wrYpd52H3j7+m7JQUIakVxWoaR2WucJ6JmMyJdUUPE2E8mNElKI2CJiMc5soVxOZgV/uast/7mc/1YVF07EBohnsYEFw+OUGKQ+kzFHr5Qv57nf5tqeMFJntGeUCo4QeatNgAciwCmezMWDNFYlwa4VHcEy5xMVI+5Ig+Itt3jagDTjmjqv71vZDZ/bO+bB4lzXXOcIGO6SaJDxiOQm6ujcHLaCkYI8Enm9kn4NyHbYHmSRnzV5vGvSsl49/ZjvqVgHG4elkphzyLMilDAFGUdD22QJDSS8CJSbX5pJtFopwlSvk9MoR6PkF3h3MVgOUqlgAj5qu97Ec3NavOGCOZ8OB9j9oIczMzz4DirvnvmMPr5WwwFqLRnZxwbrSmY1+RQexp7HO4Wd2Z3hxD8JLZRmEpWOHkDWM5DDw/Ba1ZE9aiH7KWyHkiEuvqwOXr/OiBZ+GZhYOHaGMdjUvhWMR/V4Hv6fsA3gn/z6/fRa5tqFbWx4biUaMzrsOxaHv49jsKYkh3mIO2dUo1Uq7DJit4vfv60xDdZmulAca2zkLonTDGg952f7S5Ek9qq4/pTy9nfxWgqOH1ZJOby+Mnm1U07zqV+Hpy9qB7K1zlfY3YxTaslZfRevv19CXSl/ReaPsk/063L2fu+1bjB5ssYUZg1kl7pRiUwb3N27Uyb0yPIQEIHKAQZIQv/KnLzron/m//z/9o8+Rf/bmq5Xuc0fpdWosbMdU7lm2D5Z7/65eQA7X3zTYwtmMVkNr/9Tf1MfvX9ww/5umoaTIZowSWmIIv4qLEs5xtQLjNg+TKW2g8Jlyefk5VEQ2lLRR58DUGMYzlgOedoHOvVlcMgBrG3x1Kx15d13u+7F+nvAeGSc8GRxmFxQ+S4NKzamn6Ul3OQA4pKr/+z+VeDnMhBL9GtGtGDWuN0aGx9HYWJZBx+RFtYr9FM+m32Ef5JX6esQveODDdemOMcAcqnVINyfXaZqAf8POEpc/f6LnM9E0f+iygoJjmh7waGcdMHODQxG2aDza/U/TlMK17+lHpivVa0YVM5tKGMpQDEQ/6TXJ7hYNEuZiUtpLGIbmF+sw6sDk+CaW0b127od64J50aoNFb3gA+wNKxxYlsqR1E9qbHyNOdeekLIAxJpIcEV8+p61QU5tO1jJPdoag2LoNV98OKzkfuiX66HFVUcKzW8j3ZWg5ibvd+tpKmesnIPqIY+9w4OZqVrX1yU3BYC809IAj6OAZz0wONY3FENHl2/aQ/atITyS/bYgjEVBYROk1qnLRh8/W0N5SQ5vytbsvKPyaqcmhW9SaKf5Yl9qVZJtvJlixCPQj6hTkWJpi9DDEGG/VrW7m3O1PcmMiJ/UrLdaUlmH/PRnKaZ3JbVeh3nf8zePvsioiyCRKyfVq3LUM4vYwqtNN4rGYrKFw/LMfs+RvWwef23f7P59P3vNl83CwfU7Ij+4ftXm7v8JSclvKmjMfZ95p9+UfHlK5Not8FjlrUnAcYkCbaYiQJTNyHR+A7uv998OHk/GacyWamOnGRMSbsmfp/G92WaYpWyFxa0Nur9u5YvBAf1WEkwTlvPltQlLA5BlqLQMzqPgJEu1VuS2PgNQubDEvMGnYYxQMr6HgKO9O6XYbS0LoQQk0Jgy/+wfA0e49gxlR0TWag8U7P8PF0Tzk0/JtTcZ+o2bUDVPEgL2YdxBbfZrTAJrZ/mCSxXRfi+16dJGMMGaHNwz4DDaIxn9xqbDYfpbdygVLjts2d8necYXzhdP3rOeGFjDo9pFRiKJR1jsta/84uKd2feplYE51Yyp0VIRngk8MrQnqhasOcLSk702EUVblfW8qxr9jNp7ptnW6VOZIlWkWlznYaI+k+iiwfLVfpKK+Gn4BeSG3Q0yYX4ZfcNty+U3FzW28bGPIs+MCN90vYW5pMf1Fd+kpPGR+DaNVKy5L5UhNrhx5qV4uHH4F7Xwam6udpjDQyzgSp8WnCsflnj1mROeQuPxLX0zbQ4vKvXsd9EfbI6GGB6DfPaXrO77u17CpWU71Vb4bQOnoa8Z022JVq3+SzO8rqdB5DjtJ3DOPFRyHAeo/lE9SkMe9uVr66KFBWNuf2UvyRm8jwzRQmB04sv8nMkjaiPdfShQk6ycdnqEOqHt2kLpZS/aE/by/btPYkrn5bef9EWGBLUvn/9m8yi21TS1gXFYI5iMI8tDrP1pDk5y7zhOO0hDY6qf7z5uYS25xYOxqhKwz+5/iHG0naOuGibeV137ubNDxMu+/Q6TWG0NvYfzVoiGDWVszBiMcYhmAW5R2uQQqCjScMO8YPvcU7vg/pw2mSpOqc0Akp+jHiV0vz2N7/Jv/Bm87LlB0+fp9b3oIMci14f01QuijTZFIuUtAHXNWQmtNAdZvtH8wYZhoCaJ/b3RDhmdpcUQ/MQagxtmkonJDIxM8YqDy92mtDfYyJuGcreIbPIgxa14dzCIlrrcUg9SNmzEDrzap4VXGafmjSUKbhM8oFVYJme6pv+Q0o6gPtG+6MNdF1SdRgKjgWOPXI0ExPUPYTFrgYHTYtjGqymPIKoC+22OWRKNasxGCZ8mofdDeKON6XF823MokbzoEAXEzaCijXkD4sBFZm849xllnSWlrjf4lP33xdxnFKk+Usewg9b0cpdUt/nNDy3b7KwdS7E8WcwQ5omVtu8YxdaNbZZLjBwHcAv/8w8E1XP44a2+Ty0JVeHBXjc3BJ6H6vNYw528zkFrN03sAumYDOtdb5TphLTwsoFCka4BGsLRMv8WJ1kCu8YBmYiN0Ac2uRqfA797W333cbJH0F8fjO4Hh5BYiRnIcGpSe783di4JUk1eklJhxH39d7HvlUVP33rYwO15+9dFdKuqpepFOCzwrLPHs42//zb36eyn6Thy21h+yfpY5cIQRoxjeXZxafNLx5fbH5VFOYXEdtBbP3Nx++rAvcqrn6x+aC+bZNzVqTo+m0M6G/fbl4U8t4vo3fzsahOBZOuSuE/eR+U1Xh9EUK1I+C8Xv/d5mXh7M1lht13326+zZF79cOrMe2ehGBvv307PhLRkuMQK7YaLALaFLKmAawNl0YSzqSjUaaC4lEl3iWB1670MbNuu+qaT0muqQUa/AfxSYngef363eaHEFEim+LQT61PolFNdfeeW3gcwcgzGGnUfQhpIdl6H6JLI5npijtLqR5nGg0U2swNqzm+DVGAIeHOk160GuaU7TTMBQ1zd/yUieyYDKaxtuvYIuj24ikhEV7cNC5RhJHqo0nM44YADurnnO8Lh+Sij66piyNNgy+BB67jbA65gq1XAAAgAElEQVQmClqhuLlvpmIR2OeiP9O265ePC5MU/Z40dI5R5nQ+Bc80XlHDwwIT57Kue0993nxI+6MJnJUhfdYaM13LNb9MkJiGFAsi/TaGoh6OPZgEJUIQjokxhweHI+SHsr8lbVoqIHt7VS9rTmLcj7kKVr0d62UEQXrGMJLAZM6aMen20A1DBbcRUM0xBuagffy/xZ1pkyPZdZ4T+1p79Tb7iKRFKRz+jf5h/miHQ/5iKRh0WCFzNORMN7u7VgCFffPzvBfoaW4hmhTpnEEXCpXIvHnvOe/Zz/Vv2R7UqXE9vEbMO2wJ/W9o1ivXlImw6VmKAyEQzZv44Q6L4rwZHTSStQdABJaV4/C+jCVJ5Eqx4yG5H38VWA/aUv7sAh8Php7BkITBO37zIhKcklErCWI2VPWMgqwOhGPGIqzKeSXLFa8BjL6pHmCADkhuo2MHFAWB7z/yz5KFUzw8gd4tFlbk1gLbwQTuGax0v0czGGIyPHDTd6Onyq07dCzV6eBGrjnMiuTB9OmitdQ1SUDJ8S2O1FGzevkZksKOa6MdWb4POGlJ76Zz24m63QyNw925pDSiTdX9bfX09m21pkEyOioEsa8eRjQEZjyituZbU0+UyI7zysIqbWcXoFSxylSFkEuIjvHwvKO7EUTI/GCqGGJPz1EiOmYaahPr7EvVpmKZoWxMuJNYIQrtgTa1TXHKuhaA7oC8HCMKjkPCnNHDpTAn4ziookodwVhVT5erTZyU9goTNRbV1Wy9KZMqICBQVzsp1TBxCIzv+1IDKEf5KWNJNEcw8To5ZFYJXuriZwEZHJN5Dj5Sk+DzjMPzBBYOu/JlDnlpNjjGkhQokQmA0p9aE2NVIzmIb68rkcfx6V1577NxJZ5HbamYbaYKlGvAmjIh2midl3zhLgwMFIEnEAAkzNOchmA6X90NIY2gMTn1bez5mw5KQS91MjpuXR8CGwPWpRathHWBltI90Ogf2s2KkpU1YOIA06WP+dIvkZT35G3JwGqQaDfMSXyc3Mfn9cllfnk06fbOk8/gzyy6HeugTuZTjcZlrBmqRtvQH+muiGpIK/NSpClBwufmn0QIdcT6iTTJTRJhijDKp1zXrN1AWs6BnSFk0Di2KUcHh6kZpKb0SvzSXAjAL0RqFcRjXCyhWXHjg0LF9Q5/lXyabv7NuQ0IL82NRNp08gZMCDyhX6CN6AdhgABQKji5guhcM5+AB9uoasa+R1qrilkQxUI6ceZv9LAthzhOTZ6ZsPBPN6iKmzGMx04XaCwnurpJ3rIR0pBcju1SQNFWJX/lflxt78i2rQMYpPGbE7NuU8GKLbwnJGt3eh1ZqoMbgGV6T3gZzUB/lv0v5xDAFHNpiJlm/w4eAKDyGXhrWFCGY8wmKKWNoSTLhIfJWA1mpjAIn+nsVUvQjHAXwQZmXA9ilzHUAuo8t4l6SWaDiHSK63N5AlhGr98jjXXuEU3g79moPAAghwJsEprEd/isEIPUIFEwbtL5Mx5OTCuCo79ECcZ3umQZx0ZmzqwXKf6DAgbxVx2OI3j4awGUEE7Gkb8dgeQgqry2yU7xe2Wozos0axRCAvVedu+TwaQsZ1ANqozRcbqO5S/l+3EW8xJoNYlTuOicS/2ClFwim3GvqPGeG+B1HEZtnHPmkLmsx0cAUxuRSZ8epopsYRMiBYk+eUsdBJfA0zaDlbUzKU+N0nVXG7O/sq826QyoMIARtIbQSytPNU14bIGvhCXOmCxTUUPS5rJSPKYVKRJq2rZG1dnpSIS/Yx6TPpNQVyadw3nMUfjZfY2SfevvXFdzfG1/HrKjF/CVzZf2COYGoCNgCFQmvik09LsYaSugFRKPAHEaQxPyEnfaA0p+rnGYUO0BNSL1QvscBUh4w4P5jMdmx0E+bmT0p8nEqXEIIJKWjpguSWGd9ENF5eMctY5s6ynxELpNwRDfUCKftc6ow1MLEbEJd7HI6aUhU3H+hHwE3KchZpOs7K2a5DgmuU7GahtCmOJvWXEtw1RtEswWLNqUcPVrHKVffPICDUkAQZVjISN1GdOUdgp3398RkRkllOyeuluI8Ow5IdkBDEnYeoDPZojDtcvnRq4G7GRoKXmAFiY4654gvVgmkN3wWUkaUgIDhhIsC2TmYyaeZ1MtN2kp6wqRS+O2dNAhK3GX83TgmcEKgEg2aDja94Izw+BgfiQcwcI5xjE7R7pYvjDC2V00Eu8vqJS9c7I73wG8jgV9XkcLf4kTdw+x2gNFNo5DVEZnjkwatNueUmwdINFJJ6PAoPpaFIlxNij9+Sw04toyPvHDOQhIcC1exZEvcRUCd3wmo4Xh+V4KJRlDxnEAFH0gYRSBT1AsVy/aidoRQikmCQyz5XofQvG2geSajqxsdQoIcO4OAFwJrNBQg/lrABz6NrYCKgAgUOgvUQ+yrWQLB30NOkaG0R4AKY686MrkJma6tinW4zpsdZCN2KgB0wFrLlKjg3/LhDSq462+xzGCxqk2iyClFqfGNiwKIN1tSQy0FYWaMNnU5n25hYdaffxL+iQQbGoYVhG7ztLLLr6b/JrfJS7/da48mqgLas7MEJ8VwWUQoyTVGSwo/rsa66DJm/6zAEA2h4NPG+Y+uWQKy0QEoQXoQFA3YuWcCz7JI4q2cUQPvrOkrPt3Dq5bhuYDONBCKDoLz0DuTKcIzgR08AWkBb70JPFx/bqDQysoZGLnNG4Msg9YJDLv0Q5gVTLxrCVRLRsSflMjManpR9fkXGBz2tZgsniCQSnRFlx2lJ8DAkO8VE0WRgnWA7BML9+T/r6A4JcQ1BQV1KI8yBriOqiEAJKmyCMM+4SGUX+iQBGm9t6zt5vq2UUP5y+5JmgvTUrn12guV254TtnB/GaSWqZTQrn3hGXH7LsjhesDMFcjL8arxqUqGlPHWL6JbhBymIR58fk+eNz5mwxht/skFZHfwi2rKZqHzkvbaq4hrBU2uJSTvWGYY21uJZR9TaDc3Fci0J8xno3QXlYA4oBiy8v09vBv5iPYQV/Am+JINKHNBD+lvNuUdPALdFgLBffOLmjw+p65WlN5vdDE0s7k0ISywCup4Po2oAkZPVgiI+Ys1XkYSKJhnOJfTDzBipehZ7cDlandN3qDaWrjJhtwKUjaRD6eWPc2wsl5NcnMDGOZVfpSQJmLYgV0jTnbcv7aueA52zxXR+YkItfAXG1ijm8Ramtaea7Izp7C6HUEDw9f1dAcTs9hWDjV+jC1PqMUl1cUeDJXC663YA72AEuHz+0oqH+MXwAm7seztSmtqBHO39mHRyMJDb+in8/F1/+x1I49vq72s0eGc8vuCPi2HhCsU+aC5Kcu8+0cCej1jtX5pkg4XwhZ0gOk3jY+x+SZcD8TJwMeqgzOsqAiCCmgmFcjb0ZjzDNyk7rS6J33Aj+HPGSgwRobzed1AMQWIoAMp7gvkcl08QPpE2OuefqAyJLPzdsy3G2G7B3FRB14YQ8vq+OVEf1R/xYSKaeW988/+YxWjBIRiwpDpFM7dy82GsjGIIy/OzliZpiIhzaRpydBgtQDQ8OWzQMyxuLTq5TzVceecJ56vpswnQ7Ok5A0JowtkfVImHOflS1hYa+rQ0/bW02oT3SnR0sFPe+O1NRjE4t6EINFSUnG434jQrH6N+ybEXObUWI8EX0iPwYgWRH+NYeg2yT5C5Oo1SRcLGgzbZoMMpxEoBpn5qtaitILv1pA04hFXZTnUDorjX217BXDXJnDoBMxBME11NriN5HheJaFdiv+GbuBRa13xdBS3GnQ9GyLKo0K+H1V8q7Je6jUJzgHlT7v399W85ZSuWQHB8AEeaUZt7m9u2d9eHbWSGdhHJcCr4qPQOFzce0QqSYBh78r9fN51BG1ko+0k4OW4udupRkpHw2F7/JTTVHNVAdf03kQuORq5semS9GZ1B78Pt8NAEfHLvNYem1AE6rDjClp9vxM9zyez3G5dagmti01vbWAZZTEZkhbAGJruwqycXcArkmE0kiiP4od5tqoxkrtQdBWCMXELA5xtTKkRcwkwZBFA4TQPNXeoFNbYVREIZt25SMAsEVryYZjaiFyK+vpriu2DVVT9hIJu7IuySlhbXWWhn76gAdzrEUWrc/kPH1XMaOhfdeHGXMuSqIgtAXOuVTF1+W1nbqyBhpF0fscD097dLCLTpkDNSTuq/BldOkN5C4M5l650b17HwdsAibes6xVIph8/08+nIRbzIVs0yBT8NMqV0EiiTwMSsZ12NZqSAybtH7kgfRgM6NXF6iAVATXLFUHEJTGDySLpU0gUn2LqeLauWfq9ekZxYF0Z0Otn8pEPPJ3txNakPBgOjzxdzhVW9LtzZpt4T1PwhDhYAHrHGemYdS0N8zi45hlEuqoAdYWDJQ2fLbCZ0LlTT5/fHxfnZ+S9Xhu8hy1CJg/miwzfA1zHLz1ZLHp1ygLFnpnkTPTHIMaqH1gSH8/btKVZLwseGFOiSN+K8YFPYX59JEYtvz4ODJ11GKYzs3jj3sLxfzkU6/jy3wTpbvqu0BlboPp/hKSKqum1AlaYBvmsp2DBOtOeJqD+mUEdP3rEqM+haSb2+jJDzj08gckshJ+JsEydgHLjx2NDFfUlTCNJ2ic5BI8u9pFNmxjDtWR/D1OU05Q8gpWCiqT/QqI8T040Lob0V9tuGkERi2Fc63cdnsVK8Ddbc+dAzqE+m0fqmhTVDToYdMiatdFgElzRUt07KyJNMCcbpM4hnACWHbMnz4FBaUaUXq8BES5WtpWYIqTx2QHsl2Hnj4kMnYuP63aphfA5WqDVgTrbK1RpR/xz3dbaKyaCZrHZUo1/3S+eo+iHdoTyJk+NmDyWkaZ4peDwQWSsmeTmnGhGaNwMVOda/0iByAp65OFORwKQy0GvZ/MHX8y03WrYBBA+XxO98R0y4ewBRJfR3+gy7xBi9PxbST2zwITL/aOfAshziEqKFi2ag3z2knNdGr9HBJBW/XTSWAiVf0d9IpFend7FwewKcZOpJ5xZimOIsudz7jWEII4gymGULYN58+7Z9UpzttHurJ1SW1fIzE2qPyGt9wnZoa5dEyisfBvYQEe15yiIutXEfTShgBgcyKmmHaCn8lfW+zaHdpSF/vUKX55TWtBfUqAlsqe21wkHbnHGMg72NCHxdwCpXycU5x6dFKFACCaREG0N0V3a0dgZq3Lveq5DmhBwIVXDRVQ+F8twGKuNp+prYUZ+JKaWQjM6cRBPKNT3IG3QyBxLLoWzEmT3B5DkmosOmZl9NTFMG+mczumIX4fTfyZoSJuXDqoqzIXn4NNxZVUJaO37L1TAMRnU8KZ91P8JRJBnLqReR7FrJQ2Aj8yO9dKqrkahOOBAuOzYN3NP5JRBYikAPBKhIMvq4l5PcO3MQFYN8elc9Q+Ns5Hes0agYvAMlkQhyU7PWpy2D94qVRFq+uwdoPTK0LA0J1hePxuKShE0NTtxiczmaqA6r7BOSnqq7W5JhZJeh8LMGs8u9uY1takwdvmk7/X+9RZ0QGwd04fHHaArBZ3mJ1uXAfAkZPVJBWhxfrDpsyDXfZ4HqHYeYuZwm88su0yfSaWjr85UQIHGiX312x2DjRVs28O701NcE5cp2JGw/TQkXMYWvMaLgHnJ0KnSccNzGw1z0j9UTNGn6ntKheMUTPGbYH1jYQ0BWg1mvCna64PB/BjZNkELnf4Ew/HF7KRflxwXkwRmi2ZgeYAqH7D2EYmNhI0J21g7HS0UvKg/ilVFgzM1gHmnLhHb530es/Vs/z27o4yaZ2ASJj6rLrsrcgleVFdkRlLzXP1LaFlGaxNx3iM4Zgsti5YCAA8oAA3wyl2S9hYYWZPUf0HPdOaIaZHiOgdkrguSJAiv8fubXKNC87pw31rnLHalVuiNtfksFwNIAQWVNfBYj7BnOCiVB0LUDmycI79wNQs3o4kOqX91sIHnixt/3gpkTVxPASBAkL8jWsVE6KATC4b7aYQiO+P3bwEmoR2BXQdv9FCHIMRCuYaCRbJhY3cJOO4oU8LkJfIPH+Gz2dLxEsgM9NSs0x/g9LNRY1/gvcoSWgNECyUbnlD8iEg6gXO6OSH+PiiVaahPHt5W0AjtOzfY+a59gINz8PSqlHoz3Fr2h2LpJTMM/Ml08+Vrsl/CIjA0I6P8ZT8Et+Use4we/c8i1py7DSes8l+Snv8c0u+/2RRmpEYdnmsWwahXcuYYEc0BBiGeapTJWxf1AXfVyOp4ScRrOpGeTgn0UDoy0xma2DUJLOXNKCwI0O5ef4l3f/+BpUUrQTn52r2K/re0r+WEP1qSvY1PTtaRu7Is1IzkSZlVgWCDJ97HDJeBQlzrvxjIS/NTQCSNd8CBj51MAcAyRYhnK+WlSLJgHExTZJwox1kPZw0oonmt9W6tKL5zEzt0hKBRDYARP7RnLFPihpo+PUAICpmjlPev6SQtW0pCHPyZ4FJVpyLZiZCwDhw+WhrujgvHbMnIPqG7fmy8x1EoonzoWKT73Z5yBWSckZYrT4HlZkotZMke/H9Dc1intiJb0Z/lLnNj2BSbdIrHItjJuyBOhaoHDRngQCAhr1ZuG5RiZlwnjzojHq/AlGXMM2M61MUjJ27q6gZTvatUKfDfU86fZdJXy/RCpA8yzfsV8y1FzSNquGPOCFUal/TEfkms8n76sdfUyQIMyQJimcJ47m4jEEBrG9Gk6OB36Ko6ob99BXoByk9OovUL2qt6F/s56L6FnOFOYOmstWEXeggHKMB4lCPudgh0QUYCaREbaATwRim7aNtaea426BAI5jYR6Vh31SYZ4B5YDTJl74aHbKmsscngraytEF0eFvQg3GMuUqUjF/fgSAoqHjH8vJcjoPmUSpsnQuZm/syl2pj5shEo1Gacj8Fj8DqszgHJkSqEdi+0yxRfVTZr4geww1Csk18K0rpnTUtfG9PVMps4TU/jTo2MWH2aF0Nyj22mDVLCkfVHtJHRV+GDlKAR9/IRmFB1GWHY1aqxf0Kg+l/c6N6UuB5RlP5ZZ/sKw2DK53NztVntzF/SRo8/5xNEn6ErwStRO63Gp1aq9XjfbUiA3vrJuwUkVpV7Zpr6qh4MTtZ87xT88GMU6sMw3ovacI5ZU3SaY31t9ZHjcZyh0x3BI3CQ0Gn9s+LPykw9FPJN2ofrkO0IGhFkJiDGGRRIYRJv1BA8qU4nPmpn8dC2dxamnPMvj8IQN8LtLZESPvM/PXPOJRSH1CLASiheWY8DoX8+hCEzivrFySiJt7qdI+COppKAFLJWemAirkjSee1uxN/kzENC9+CnjqCnjqP1WuY+Gff/So71On36KDGt1el47ehRdFYO1gCUJ2bUWxUVDuhrahoM/w1G6QYfFLNMRkCdNw76iaTZoGZXaSM9Jy3Tqoboki3376pfvH2loiPkFi2pTiBCXbfYiJxXyU6fIsj2SI7cwS8DoCleg7RlDZ/Oql9qTXBmCzmcd8h80QcJyIFttUulnsKszpu51hQNNSqiQKbBUwW04eiEnIttQU3SJPZE07lNcfB6IlqFgydSAURLMLIOmcN37+4fpFeNN4vm2zpUFY3kEEhN00qCVWijmlkshXj0J9TR0i0KVvIghdyDyVpewsmPFCAPfUvEGXJUDWnwRAsUtF0fdbYpKw6+xttWRPDpzpPzWQ1f6ZG7dAOsPK+SQnAt9PGsb4/AN6KFhg1JKm1UUsEUvqvoM20oYsaoLHpnFUrNIYltKej3JyPOtEtgZGNs+PjsKSjwbwJPraisD7NKI6mt2MooWW0EbUe75EX5rVmK2HhuSDUx09y8aOqdf0VApEo0eg9pRf0y7m/qWp2K5zQqgLGbfA8KgZGIM009b3AryD2OIKJBa/ZRZB5lFzcsyprxLmGrqORCDwCMC+f3/FojngpgUjhZqZ1MlkBPelFpa10wWO+uP8I82uB6ZeqY5/HeynGzSHiR4AUQAoUcX7C7dJWBksE0vsxRhWEPwtMpKHNzCzPMngJPYDrw+gX4O+PFq7xFO5zal1A1HWdq/BKCyKtw/xtHrg9IOyGf2QJutrdSUPP/hWkxxIe4yG56BYimqLF/Jp7tiFsM12vuGGfizW1k7mhdSk+mN59GVQGc3aV2Une4V5JSGOsXaUfWkab7zdMD9err/Si4fUJkma9g0jIc9n5Oc8wdY9hth+Y80xO7AWESfA2XabMhtTkORnSUX/I70jaNtLb0GgzoWEYMOorn5mn4UI5L/pEsvj6AMQFJAxzI3j4HOUZ9CUVxxtfOiywzMoc4dMwFdv2jDpcp4Jkxsl2BCZEqavy9D2yOAcUqum/mRK+VFJJjG/fv0e7MTxpxzLuDxC7P5LvJcgO2p7gkb6kqvT4ClLuT86NIX879hcfCuN14UOI/AiY+EOmkUmYf7USTQYYVHPFcoJoH9CF5sNG/wWOdWALBhZwEC7MTtIc5Si/D6Pqk2sA3k0+Wz8hmAA6m/mYhKVKb35Tm9BvrXeFc36A7+MEZmSWvR0qOU1ksH0faNJFHsfJC8YGMNMKYEsVuZqXxXoKlx40SXEZzIzAg97symYLQ3NBbC61Zo0XNcLMCJxFl57Bg8+qhuUNjnVL5vH0pmpi4rSon2phPrcAkHbHcD9zwGWCH84zwsP1Vr2P41TaMN9FQOGXooF5jmzhT+FHGmFuBX2DD2hK+iM1S2JKaorGpNXJDJAAxtkLmnvpP5RWzFccPeHLgQ7ETx21iD0Xi3sfgA4eiVbCK64HPmeG8tmxzYLZwEY8s+w+0x86CqGUv/72+wgkHs4K3xM29lYNkuCM0/tTQChK2OH7H93EG8tEn5PQ07eKOJ3sRVzDXaaiwwgs2Ajn6IKfcyYDFshgDX23bSPAg36B5AFvDkyoSi6CHycGYjHBiMlR1Y8Zwns1FondzZs6LLxNYhId4VnqfNlxDSDWLkSu/W3RljF+E4dsRD011Z6j3yFFeoN6C+HrELO8u0/m7ZCGTif8VFOZIKHUr+y1csbudO4NZFKS5ffuRXKKGh2zR6bSRuY+OuYkLl1fSiKllCZCamN0/LGQdjr3+xOaM2nCuMSWshs127gZ2eMTPTKw09NPlO/q9NNfBCOq6ifpCMfgFvCUQbz32Tl+oetLqmOJZJhvQYTCzwWtQux57PJeQmbe5qtRwNlruv6RYjB9+paYrHhJ1zoFmejktWCSVOfyDGsBBsd62xopa+JZ60faK8zwXfWxxU/xdyxRv815WPMMivGWoIfWZ+2KzK1QGf36+2r6eJvSeZ+vwbrUh7TqPP+06j7/EebHJyQ/Ys7eY7Jynwt7By8eyT4dZ1uJvaFcNlars2lbHed+GJH57jDXs/vX1W5CQ/U5IfSdDVqtHxsB4Dj71Uh6OFs//Xvs+S+R6tZa4UdoAT6v/2e1/Pl/r2bf/LxaUl82m6LzuLkcgG5ymG1JdWCKf2qiHgERX2jGzqW8YDvPouQJlEVLKCgNvcKAc2rZ1Khl7HhR1CgAzn1ymvSFmK1tb1l7xwgk3JOXmbpzbn7HbgxAdwRY2gtA//wAgIoQOroLgvusV0meUxi7/qRp2BCd53prikEhjz/tX2nkkp6oQxkWtVQQmSD1zI2Q6WUQQaFILAmK5+QPBw04atdYScdn1ttI9AbCin9bcwCi1hZzooRymDKb0jFfZjFq6425p0lvsYUxfQwr6khKXxGAYIKt6jjaqL62L1RCSsgGVk3h12nnfj9WaQ4h1GtCz88uzkhaoxUl3xNU1nYX5xUTxNAx7wW8PerhDT10dQ668G0IVWniZmT6jEyaOh9ecA/qORwTW4KkdJ7eKubeAJ3RHFLUBWFl1z9e+iAKmEBw+hc4yt9/E/edRzUigRLhxJz7vUKEKTfooQlBBcmgRY1vmlik2cm9NFnMZk15AwuR7mY82xJndQOHcSljQINkXqLa8nxH346g5O86Xrf4sZowt9qA4wkxsuZb+tE0ZZbHO5ibUL0aAUSHDQizqr5iCvpgbI3CDmcMHgFyO6oecQibCNcy2nL5kh4ygj7r59iN3LAeamfrnSbRrLr75bdEaPiMzevbXLsDKOx51hVaxi57TZP2jmlhYVq9C01hgpqXvl2h8dAWY21KAmZOTU2GrVpqDX0kgKFuUemS9dCZnubRrOHaAsz40ZkDSjlq7Kk0bV0T1aAGjSTKQYParfG7anfzCxLTvsPhCqvqdGJeBKcW28C4Hnt8Mmpt0mCpluYcbmh9kL/LyvGj8KxMK4d066eM/yD/XUe1HA9dJ9EC5SNpiM+SHyJowPACiQLZfsprxmJGsyaKmGEGa0wc1k0mleY6JjYiFOLvYzziv4AiOWbfJ15qTdlKA9PYGp9/E0yOyOSAf+c91OP+owOIpQfzzc1ANLHlid3yeBxtZcGkzIZTwiMW3sgELBnhDXboDO1gycQMeWHXsJASrolvNbpno6Yy4V0Inne0clYJ1raDAXlQU+d55qCkKfhqEKrPllwLELERnTw0JbMnj3keXcDF8+1TwCUCFCvsel+bOBhMl0byu6Up39X0UnMZwKTuJqcEMQrVPiXnxcpLTSGeT5VTMHNiWzjmamRZ7lFvVyymkfgNDl5lSKImPN+mSQSC3A7nNgsJAdiB7ggmPs/HRzmvfKJfQzNELk5Y+XAYcbGlZlcmZ12yDQYMqkZzLDe3g9kAIOp0Lnh+U8AJpyfsDCPHHFXdNgqkBCj28vH6xcYvfh0zbHXEmr6vieY86JxMt37S9O/fvYtTvT2m3abJiQB1m/ab7LMKkOBbaKDdkTzG9gbV99+/rV6/u6muX35C+0yyT5+9Ys75rmDhjCoI1NcIx4/xFq6ecKBiCtX6F5H2LSp762g0exLF6qj3e3wlvUucoQCMZodagOHQvc7LPkmN+EvcH2nXBoDMhmUcex3V0il0aX/V7F/DvCnQnHsDcmuSJFv4ZFonNK169nU1qV/FV3XGfLfJkVq8+5dq9v3/rmKomPkAACAASURBVPYPb6oL1t71EWgNfbcAWdiTcauBsv7MM/Zi1qb4I+Bu3qdnqxSV5YdmvIAHp4cPeQkzLbOnXX/+FGeyDmF4Q01OQWCLgSm+v5n9V1iX0sWec430IMXNuk4SWoBGnsXvhgmqcE6eE5qroJrEOV56DI8UCc4lQtlAaApf/yaYZPwOngf8fe9vx7dpX2dSmA80M3/joLiteB8gKXzCG37x/eFaGkEzHjC1M6I3EyyjDSBi8VYw0Wfgfx0IGlcczaNXNLGl9gbiV6VRi8mE0C6gRo6JmbV+R3VYSSoB69C1s1nC0obOiABoLxp1MzLQgpAaMIR+iVtSnQ2XPvRn8ZvYnMbkO5tLWAi38dqowzotSaauatM7xstoWUALJP3ZZKOyoJg+DBZSv2YLhtiQ5q8+4iRsMY/MizFJLKHSgIlTw71CWLJsWbbytwMx5ayyJv7U5+KceRSCLHMsgVkgWdLoTdUvLQMMUavBWD5wim9I7cW9ohckBzqWRL5Qi3UyGz0a4F/w/OM9HUteB3XTUH58HjCz5yutsnFYQF2nOo5yHsNIy/aJdYJJ+piNA3xRNc1E+sTI7JuHt9Xt63fMCRodkZa6uTTOidoMgBKuCrAqjRts9MZXIfy9AMCcb5Oc0cefgomDltHk1cIPsiZKY77PCuZx3FAa72XDQ7oCuyo0yG7e8N2t15NdWDBN0ySFMYcx3QRLBN1aPw3aXZN2F+2zT4ncvJRiabvB7efvq/Xbf64m3/2vanXzmpwSmnHtjd4YTYOKNZv1mcV4ZSRIJME9Tk6VNU1Bxigf+fckgzqPMrPzfdA45KMP9KJGqFbCdzRfTCpbos1Zbwc+xLxx1z5BZenzeGXWSDARGK3MN3ImBcUNoMaMQDXfRzMq5n80IueMn/yv0PC9I7Vmzb93WZo/CkyOhOTPEPkBXARL15uUHQrnRNzDQ3meUo2JyFYJHo4nxw+E71tVOZ6LB0XrIKynNqFE6/GAbSbPJDN9HPFMq25yv8gpVXO+14FYTbWWCdyTNqnGMHFDxAQI4iOJgxQ1305XLFDsXaIcC3JLUAwSberyksDMnBzzmaDYNueZiWrhoHTRp2TGAjdV3x4r9oYlT2aIpPn0+pQsWXIMmFElZJfFWJJXMKLVwRKzzxqmoQlRaGruYSNMpE5Ik+cAHMUBW8Z6LOtXtRYsPD4w8WHuy1wanUHf0XRh7Kl7IayZ+eQZZzDsAue1LQHN1fAeSZ7TvtTMQDsyd0DTTY1SQssWkIww+Q48ywyH99HM+cHUYR2MarEYKx22ErsMZ0gTxtEXZcSmbFpPo2zBmLHpAXK/ZcPQ76e/BmGQrHMSAHHgPRAxwzasLtFarmiubRHdGv/UktyMlf4SwFhJaZayyVnuWmh5xB4QqKGFmCK/xJzZYKbsAZK9DYsA+T1rbwTONp09Yv+2A5D7VsyNDb3rmjh8v2YXemhWek4bBOZL+vK5pAsWFw2LNdugySB4toNPqtrJp/y9Q8QP+pzdAiT/VI3/5R9IJ/gFPhb69WCmL4ys6XDVn4SGZsJZ5pjQfNmIS5Asa6eJ7lQlQOH9WYmY/A5KweKy8VahJj8pbJLBqumi2cIaLphT4xcL1tykM0FkzvsZLzWQUh7g1wF/M8cBb00lzWIzxt0JAIYJjWS3P7VMuVYA4TOHEjEnn6qpWPdE5bHbrf/RYHIk3g9AwlUloiGSQdVWUyREaChNEBElY1weDueDw4G4PGWCWDTAOLIaptFnO+N7W/u8Oo2g1akVmUyy+/QkWsR1eoBKK/4UC/uQKNKa45ExfHheEqzmTSlA5I50yrdC1NJuC6Fk+pqTl/JzFoAF7EKcKfPnPkrIJ4qYBqTga7Y4oZZAzrnunSYBUqcP6J2kbwraEhqIzimbOOl7cT9dncEr/Ec2UrLDd402lDWyVuOrQMLVJCglVIjlh+ODhiHlfGS+HM/4GFiOki02PfOUsgWOzAfAek+Og34Zu8LbZ1bgmaPyjmhGvWPcLeqNlMIKxbJDo3oOc68poBRlDtMFzWfI/ELWIjrjlsctvXdOJc/kpnBegMXclnLRAIkvIU+NzbmR0HV2d2GA2f17ogoj3RCYteR2QEMgHcSNhoJJoRpp02WdkQtqtWrmU9j6EIK5fv4ZliqhXaIodXwke3wkK4DB+RYkz3HIWji4RDPaUDRXh06t7bHaoU5CWsKgvBIh4bMkjrHeWRPmMlqDzyfYoC05R7jmq93ZC8LKzxLube7Qrh7/TzX95f+opt/9U1VHWzXroi7Akfe0F/w0FaG/OtXue5Kndq49fU0FsQgZXkkUlDZMTVCLRiAmXUAQUBgLNAciCA1ECKPZ27KUeVySj7OwzIOffJ3UB3kQE5vzkvTnM+n09pkMLzOPx9YVNpi2CZRgA9mkZiyhZtZIEyZLzj/O1jE87HsjsgYxBkQq/5/B5PAs+aFm4j7AeS9AKH0cgKjw8cFAlJmSnAMQTDIoZsmam8yW3OrEMDCdd5K45xlGTfMgJSkvTR8dQNb/mLjTx/ZOHQbfzU7vMEYsJn7X5lQ7ckIM8W6QdPZVtW6nhzQ047aADwvLd6TbbRyjgha9bGUQ+spu0GA8+qpzSCejTDUWr620wWt+e0tvkfFNTAolp60rSYNI64IekZGkXJN457JsAR/VQiW/E7LG+Zvq6mgoZbGV+P5uKr5HAZsCEvngo8MdAWR8JdkRZGQAIzzdLlKJKkzNL/92dMAeO8bPaAy1Y/3swaMPp2POCE+/s2oXCWfEyeiIVKtPJsAiESs4+Ola1YnPxzcFsQZMOMefTc5PASYaXjI51WSktoPfQ+Btwax9mHNp9zgk+ZAaGnvarnnfcD+iC3J/8IMMAeAmfqQNIlfs3lh7Y6IdbStSO4LLZe82KQDIVNBGazEFAKmBVEYLpeTj9vt/rZ742bcUwm1K8K0MqA4PKOIYBSVYB4EU1oGGY2LwUiO22RG2E8KISBj+mE0N84ldJzeEhBvkuaCKVLs3/1ht3v2MUDBbqjgXaEhrvrOyvQP5OIJrdoK0DDvFocyLqQJ85jg1LRTC0oLmeCPz7BhYd/93+QMmrFHG5g+EIF5UozBqJgtQQ0BRMyGSn6ZHMdsUWPk+YKAWxJz7Xe93fgqP8IypAmdtvJ1tMvL80UZEsgKqkQ1570+1KK5OycCAEHoLv8mfBCZ5yDwdBwzlobOnSFEJkoM7mtC2YbHzq4DBkcUKckCE/Kt/ZA/xpiGLDM3LK4DLobs6kQX7N6zNjERFFERsnGSYUIPhjFDrDKkzUSV2S1DQ3AlRzbYIzj1/PERW6xiUsgk7E+YzQGTWYEsHIYvtRmNKMwFnSAetLhGBFdXJM3wxqnxGTnTgmhVaoiFKmx5d8G2zCGHgA1iiOk8Iy3YY6wXh8mu2mtgxLsPBam9GA0xaS9IXRKpEiYjh3hHwjC0OQCYnmaVSjdJJvxJzoIXiITD5nObneOzJ4o1FzAk6XA2za9o1rnvVfY09eBifBKXaD1fwDYiJMbj5mQ10NHlsbXBUwyV4LlZNTAqTCFnP8jKl/pBazqQuUuAlmEiIjIB58mcTyba06hYg6SDRe6bAo7EJkCvA4gmw2E1YgHWPmim2RcF5+ewlYelzcncoU7h/8y2bvRHettEyTKlm1cfpafuHOtXj+xNMCJiHcpf4ptZoLQ84klf102pAO4EONTldnqmOr0jHazmYM9ZPrWXDGstYlnY01c4AEkPdzqvdyGqmHHNs0RzWEIrFePpgjD7VAZM9QOLR2rAt7ujbanH7r/iE7rPtic2jXUBNBNdcELDxlWaNy2cIWa3aJDx39qubMGdSn1qD6ydJOIfSBGvq8GU319ciSseq8HNBnQN9I+7PbRar/iBfLENAQR4QAEx6i3CN0PKChey6OtDhPf6PsDBzNm0n+UA6zD35t0R0DqFhaMEcJT+zFYO80ic/408CEyexSEuZ8UDdfugh8Xs4MPs3Ho7Dp2EgibhphiGD1DPfCAoy4TygfCNX6XgK8bIwgpJNZO5JaBJnryCUi1QAo0Us6d3qxmFco4WUHGPP3ozZQ5hQv+aPhKQWYLQhGg6LrE/Dfg5dmEctIswc299JKr+qjTQg0AscuGdszp5cEB+LydYhu4IQVAUbPEebydSxe8NNnfg4jhmn/Vh8N8CcOoMZ4G++S5Ml7ttHHdCGVzs4bsFpTUzybTDrUVrTX8KcjxnquaaYjYpqSL0ArqZkwBFgYixbPeowZPqEwFxx6gJgI7rD2TpwRQj8hn1/hueX9I7BRKQxz1rHKUCiJ/rykpJ55m5GQ2/Jx45iOmTNH4oZi69Fdd9eKG6aHQee/VBQwWQdIx46FPUnaIuqiWjymviVbSO4lwKgzry7oZvOwPn2qfrmV6/TjEpHuduSCCrDMwBShiQXRGGkvT8hGvbA2rXRKM4vLqsL/Cq9Z9f41mwuxbpAR+dqijz3Dn/VEgafwmWvXr3KJnCffPJZtXr+Ks5H+7A0dPACLAsKOPWNtbq8rAHjObL5F05i08rHI4QLUZ8uPrIeEaA6PhrbQTTt9jy/I438XfX0+PPqDj8auh3b3r7EwcyEoDH0AKkN10qynv4JBNeMsWxZ0+bwFdurINHJnFVbMXKkINkyp9ZTaaIKkgO0rB18ZABhRRje8gGBSqfunoSrNere3QQNLR3gNNExawBIzTUznM30bnC9vloE2pcb20kbhnLNGO7wvGpNaQwFLchHEbYAqlG5M6JvClyzkxVUdh7sQLdq4V3odc7mdKT5okQW/vjA8P8ub3zW33McPy69LERHkYy9jYkqWDCl1EyXpywmko4vmLE3RZW1yU9JHivq2lo1m/MNW34CE5x89rwimbH6JX1a5ze3SBAIm0mZoO5FQ2UCrEWxkWT2ReG+gl3ZexXUVWUXbbm3dTW2o2N5g7xxgGrvO+kQRbazZCIFFbF+hP9B5dg9kEUbwUiw8QVfVLcPs2rK52vyG2yw1KUBsYOasfhPbL/68hNqRzCljCC40Zmp7h0QsEXZQUJzMLKSRCnjIsukpk672ZLV1votUt8CY2hzNzbMqqaA3eBIfjO1nwHCm/oTYAI0uRXPu4VYlpg4E5sak9Hr1qqpyUEtH7AzgGFi/RVukmUCm8Rd59oKkUQ2mBY/t6RASeZLyZawMNOrkqUAcXM1I2t9dl3MQJCeDXO2kaiainV7Efp8PL+NuToPgL7oAFMYNj2jwdCZm6FdYsvAHGopiuXFLTsE0Kvl9Mu/jflr+YL+mIToNHHUvggbrx7fsf42A6InjZvEM6eGhk0lEBybPeZX8wJ/FizGfTUk1AIZvyaXndKMCGG2kFIbX52OPotQS6fYJ2hGUw4gJYlNk9sSEPviCGz6acyPqdEbp65fQkkB/dQB2Tog30abNYDgsF1XW3ymKpcpMndkDe2r7fnMMnw0axU65hVDDzogI4bztBQScAAw/Okh8JfNvnwsTSqSCNU+OVc+dHdNozfRWeQp2YL/mHnoyXuydmjwLX7uMTM1z7kEjm+AkoxuTc99WtLDS8znn6yZ/B68+KM/kiDjzOOhHEQ29YZJlLCCjkSk80etZzJ6DDKqcqmcG91REtrMaAiyXzx7ht8FQmKGhxDhGYS6hJCmq0dyUlgg5kQ8KHvZmAvCAaUYRlNFtPDMawsmUVJYmVSQQswaZE+kpdvR23aTHkZjUgNjVaBX68iYChWkCSaMrRO0MzX7NNv6dGxrwiiGROdImCelN0AhgAlrgS2ub1ctiVmJuJfZkBIKc/MclJg2wvbQUbaH8RcwchMiN+dG88wOc/FNUDltTsKOqlSvd4I5YPZrF4ZsmVPDmGzJ0AZMxkv69+rIZnxuEWv/1J67IRIul9Gy3yzSy0jEDmBJFjEUo+ptgVvAi3Gmg74rp0lpaNnnBygaMOiKya91jJ4h1SZKfhPGSCkXNJmPNkyqVtowdwMtDfchW5Fo5HIpxv30HSnpOAZb9Lzp9Ex8A1RgEmu5MA6q+//2XwJWHZ21gIabnxsark6IIqFJtMmiDQABLAEZM0QZ7RrH+4px72l7ab6TXdbjt5KjYIsSOdxToU71r0+nM1YfBGPNeKUX5m70/btqQWKkpfz6qRQ+M549gop5nvO9LiDewx/URPuy/KBluFtnrsEKF9Um09CuxYpqJltTKkx+Yj5dqxrrYJhf5/oSTcSCVbfaMHHPXBUT7GzpWPzWgiTPqXCETtV8TWT0SPImPOaxYd3UhG0QZge2Y26QxZ5u+OWhD6nJGuobiR8OwDxuXm+JiJjVyXatmtx/pgM2d/w3DhfoaBJ5arzDMpRgwu/3pIPbQKmLPdwhBb0gK9/BZvc8k8v2MI4REZ2b/ZgoEBLXNenM7k+v3/+atHv2nkEVtXCtzoZWK5NwaC49BvElD1He7SKsjZGRdTKm6xUSM1ahn7G0jslJ9KcqwYikNYFrxRhtW7BqFw94FkVTTHVcCvMQ1OKYgPgkVAGFhdLBpQbxiDYysVaDz30GHZ8y8Inp90PrGyQu1E3U41QOKyVYsB6Etwcc1LK6MFWjgQ8GpDQ8vSIZSyBUivo8+PSYN4neFHnnDL8M4HSKCdHnPkajaG2b7N4GwDNhmw8L/H5IWPNBIFSdnBB5lzUpVaZOhwynHiaQeg8YlPB4nHr8TZsya40gkCd922ONdjZOtrZHEOZ3vw2+oOkYWSP9/SBR47NRJSg7wSEYASa+N9tOYNb3MUOhZuYJhrTvCNwj+C6Z63F4F+YjmpGQL+Cxx8neIj1+J5Dg72jSfW5wfl2dsbdzHzNJgHLPJfm+9OowDKr/oKynvXC3+IT0beiHUvCZ9GV0L/tZs2XsnD2hm2hbJyQyDqRLI3uYk7bB0KzZAh5NBIpZvg2yq5v8vmHud4ZgJco5ZgLgoV9tSWq8zcAsJLTuSR0pvW94HXf9gxUwY8AfaZZ51N/lxnA7NONmyhpYHZ26riKLsGJ9jNDISykeVOPI6qGPRB6WqKc+FSuQnf8P68H3FOgKWb6OcCjRHP130ogg1LVAzveM9S+umRwdtb8NKH6uP+NJ9MX9bNJPR8ZT9PFASZ5CyrtFhiqaUZ8TwETtpMHkbnF6zset6jtU9LfUczxR/Xj54kV1TZLV9Rkbd7HA7i7/HrNHJGf9FfaoxOaCiPIuCJMnocgeXD8T7k/OQVgFkd2lzzyRJQtzzMdoQ+xJU4cJ5oxdR6jPYyjUcmx9PAKkps6E0OwOR2AD1dauX3qR3JFwCrDUKRoUIeZLGxbTLgAup8I+oOI2kfYk3SJ9LIUHUjFVWFEzLxl7F8ZRZR5wnyXAkX2D0S7Ucuz/2elrhyP9pJxodoCtUlKQRqsa2h5x3a3u395wvwG5HRf4IlTluRY3cLc6xyaopSGPYCF5M5GaARESakL2L2Ue8rtWhgyHlRL3uiBBqNzqbteTWYUwS+h9Z+QBTa6OU9vNxEx+C9VqqtigKh5E8o24hgmLaqq+Uk+k9GZPJEF0xlrpf4kZhubURjuJX8fBkAG1uWX9ZT7mS03nRlMP7dKarRrtDZokrDUwN9xtb0iOy/DZZdV6TrEe+z0TXoLJyZzV6Uu27g5QJxYHYwOO0B/7nsTJfVK7FFqjSWK/UmJAMIDru/9a9h/GCV9nC5Ua4CWI2FqSoQASmHYIqzoOaCNYGxMHQQudv86yEl+aNFKTZDTmzFaSRpfsoG9mlH5DNsqMcNZR3rKBmKkV8NJCsxi/VPyOB40sxYGcW4Iori3n+OK7MfuYHzu22ZVegamZndac8EpoQT5g3GmODjVrpkEoEb5/FTD5GEi45+HBUaEZhCRq4NUGM0sWISYIklJJ4dqcQRh9NAAjLDpBG04aJs2S8vE7cwecdJkYYtC/0noY0xz4orpiq083u3JzcxsvzYyoMCFOUBrtQvywQABABsgGSIICxFuABIBxcew0pp0kE/G7nnKoPMSg9Eg+ywFM0keFatowGwVEagvWpSihJozN/Al73baRhobP7VRu054Rzt4l0rc/c0uOBu0l9VmgMpsjoATHL+NEmYsQ1z3D0TjjwnT0IhGP61i5aROm1EwIPgISxLhGY5PIderZWi+gydgF6GG6qAGuzHEKAJlDwUQ7cgDY7OzGD1hHCWNeXEcllSp/7HLtbTerBbygRHRniJzJq7Npme44o25mXyrWLE3YolXIYPoG3DFyivRu4+DdAiZ7E7q8vqFOZhD3DJeEFmAue3hI3CWNQIAt/hmdj9c0IZqa5QlzGz3RxHPD+y1alZGyHoO3yVUSAbnmjtiyfgmbOWd7C9pXNIjYqCbOjAwCbjt+btDoVqYBMK4dZlQdIOheXtLa9Rmbn11VLwEH241WT2Q7s0NBJlV1jIZdbQCoB610jAgx9hbFfQ3LB8x5Ye30jRUznjWxKyC0oHDLPAnKzJ7hd5leQDkeTnG6zGHKNVhve+V0TBrjHE81r6mhb8O5QxgsyWdpKRxcv/imig9Q+jQQkl0G+Lsmag2tRnPV60cgooW4xL6MqcSSYN6AZO4vqPA3BbNzKg8y77z9yx5OTiboaAocblcmSoaNta3rK4Ai1zA1ARmPBer2AAkic8RfwkOpWWhTzskupdSl6iUZy0pXPP4PJQw6QA22ruf0+YAErVFJ3uJapn4r4S0q1Pwoi1VsYlEkaeKCQv5zciUUFoJr2yfFbySZRyBipCb9HNvkpeeH5wECNtxhrakepq0C37PgSum82vAcEKgLZ96HW4CuDRtTa5LmwOZJCFoAUBt7VUkzJQtU56i029qNkxqv83PG/c6JhNjLFhsvWnM6vvH/iijI3ophwM/+Hu4gN0fLMlp03HfHTZhsTaAH/5HNzFKHgZTqu1eOhf/mX7A+icBBoek9eljHZPCyHjU0oD2SLNmbIKx7HtVlauUmlGgWsxqD47BdpMCuv6pNfkLvxVU1+PoLMMhMXyIISOe5zZeZ5fhB9BttSaSSKrTrDwStb8q51Im7ejdiX2vGx5r44GE4I1vMqwClzyeMbpQHrogVyjNs8GEZGavREsC6JTViI1vmy2ynXAv72HkRbE1Nty/OCGbVL9PGb+O+w02aZf3kP/0EUEGrAmiIs+vMqwaamMxDkhYBiqaRIwBK0jLEnOZPAiLjNXEuCYdoE3FsY0Zt9yUVIdpcMjJ1pqo9QxsmRAgm0K4+jC0+vQL2zBHj1FQRPEykVBsdGiHDN+IOB9KzWpxmmqZPhBPzavsHr51cE76lczmtJrSpBJJofpYX6FRWdkC78Jvz5fw4QMHsLw4mAsLvO1xQJ1ff8Q9AUzQVyCGMarRHZcqFVnL2GHiH7+lz2C4wVSgrp4KaSlMQmMXoUmhoFGPJ1qCbs031AuesfoWaDiu1k3ip9csUMNEzYkcpjOoQWzqgcz2BIglk/DSKkn2EWSh/hleTfeWpxfcS13sO1UY1G8YewS30EApG4uvvsa+nppJEkv4TXt8QH+dIHIZ7NS1mONfMw1itxtXL59TGIE0H+Du8dg0txaS5aAluyQAhr/jdPZP1NWjembA3JVy4RuPpo8K3MPfWFpjJxGzwZcex0ZNAQcj00y8BW9RsGHP0iMqt1JG4nQfu4W6IZQuPwgBGBwRNfR/WzAwv9U0UdZyhJ/Sq2paubjx//4u/ccLcdKZaYo7OMVGsGn752WdV74vPSUw7BSBZZSI5qwc0DIDBkK1Nro08LRAEZeeA4qw0ArRDy7N5eA3tpq8zlhtb5GbOizlBM+YjGhjjssHREum/QItd8dza9vEJwGAKEzeRs5tYQCLMKghAc2jHHZ7DiG2yUA0bA4xrpP2K/iTLm++qEfP8X7/5WXX1xSfV3/7931X1L3ke7rBj7R4xb3WSX1wBMpKB0CGACUhcVAqKeW27BOjWTvobfWF8qlDcYFDFdDEPRq0ZHnB8Ak58YqFS6Ndoi8AtiqJlmNlqs6ktL6MttqpoY4oaMIgGLhDjXzCMrI/KAtam3+EVsxZSToMx6D1pH5pk/IzbgXtmLIBQCgG5trSUJ+H+PuZ/9lH/UsdvayS/ex/ljugW+ZNX0QocOloIn5gTcgK6nxFGvsauvVQTQbKv4GzrbWwWrEYg0UBCSF9CbqjVG9Rd1eMZ+SkzckYssT+2VBQVVNvUDuwzoX1uzY5SQscfvipaNCLtHZ3AJ+rz3pT0a/wLif+D6von+jZGIvSnfyf5Ktynzk/BRulapKqAI3yI6oUgzHuxsXVyCCB2/RGlpZ+Lw32VopwfycDfVH/Nz7GEwD6uErmVx10+W1NQZCi3TQUtIQRAlb8RDl6hurk1hinXdo4b0Uxow+8WxemoXJLsJmyXDZbMRTATU2IpLQvnAFIKyNBs7IAmfSUXAXNrJphBUObYuC9wck041yY9ASSYtmX0RZBEU3rz/h25QvTNvb6qnv3076rqp0h1bUq0TjurpY0EWpHZuOrRcWBK3Zxin1i1CqMGfqeO1mEES8GyJ7S+Zh8lN7FyP+khfVm6JOO5n867u/epWcHOibO33zvHWXpJr5TntIfAIQvT9fleB2Hizol1fUqmBpidaqQCTa1LXsj5JQ2zXl5Vp6+uqwvC+c8+eVa9YIO3ydj+rnTie0MWLKkJJ4yvRth3gMCybEBQMUPUbWfr0Ej2tAHgTKiziLRJFGoFc08AQbN5FTJRpHjo1L8w9iF0OOQabWwKkwvbml+E9cdj8oaIEJku4HUN85rouNZ8hp7MbRng2LeINXVbvNLLR01Qs5fzjIgq/GC18IM84xhcY24fYDFPK2UmauwKBigxafjwpBGm+OsA97+aZvL7TJ1gR1EAeHM4lPxhw1hiTOJpdcFCXNC05xTTReaNQxFi7w4gNgi1ATjuiccvUSmVsGkAo4oJoDSfCI0ygafnlKPjcIw/hu976D8xicpx6Pm26tUQtbUbOkvjMIUgDB93KOhSM0nwGhBRkzBSYao6Qe28VzXfwgwCQZs1gwAAHldJREFUhCqi55vfIL847DZjVWJGikgsLNiAKIM1KpbBdTjRBXP8+nv4BiaOLRa0dc27wLShRqWLl1bGk3ieHmDohpoKCjD3qEGQmjEmpa2IbGzo2Gx9hnUiPcDYNGq1Cze7MqtvjemhjhqpCSHGJyJ4wn8rw8w8d0lE9ByoS1OBv6f9AZJsTTSojqurosetWslx7nUQbgHcxeQbGL8DkJFYhQZpEd9XX32FUwbVn/YEDDKqf1SASGHmnXWWQUSuye275LDEJQGxO4SE7810VoIzlq6Oax2czKvJWHbjE+iskAbhE7LtAiRu+yHh6yuz89iSuXJtpLj8x3oczQ+1ZnFME1FKnOrc5jt2L8uuf1zF9IGX5+cpClULmfA8304xu3DcOn6f64om5Nh32auaVFFQgnU1jwYH/ByA7r36mqQ6i1XRJnkmywTMkjYrVcFygiPYOUn+CQNKXx34w/2aWtDBHnDRoWtDaDUV+cZIQ0onotEIiAJxMRM17yVhw79SnXOqYNVMiQM9iM1PwYS5LWaMAQvPNvxdtLqjD83vhSUEFafy/+uhd8cji3o4HNzhI3fyO8NhOVMd4yQ8AbRZ5EEBDp2oIqRblLrgc6U8E9BClba7ds/mzyyApd9WBXeQ6BKmGor1D0rcMRLBNG0TwFRl7V6ml30Nsq8tDOPKad6rSigG8Y/3rh/2Ie5btQoQ1GAGJ37AfbSXaT/FQ5hzAkECIhaIma/iew99D4lu8FJ9VdOwP2ySh7inarcEsUGtBreysHP8KjMrnZ+Qplg1A/JBrKy176nNnzpIrFH9ESJ09z6zWdW+/ImBx3PLTIKsTaxkFh3CZb8jCU2vvvCtmVPWYU3HNucw1OLnOmVcmcPfdaFf6lil98eCbVPnmB82peJh0ZAYIAlhknjdcxij3o/P6LxWe/7SkBUMdp8M1/gQzNrEaRpm0c/B73VfzrVgwne9bfwYmh44ezeYp2sch0ZIFsy9IGmVs8/nHFp79eLVcxXCALfapiaGYBINlDWZEgqZA4pJKdePcXgVwEQi40hX5V/hwF+vJqyDET8jHmYCo5WSrTuEPkxDmnP/1QNZz4z59PKC3i0n1ejhsRrz+2PrTcxdv5MICeNtmjcjr5+coXmj3Z7RVpNmUqsRvWPdWRMadEO6HetnHZL5VytLTwBT/RtNssA3RI30gezcZN3wLuNoOz7ILPv7CEAKC3gEchc3AhhqjfpMyjagBSwEhrw40f8ErXpcAoVHHbu7GTaNTvJ5NuJibtSQWaq/PJgUKVyY4Xe0E8cbwmSweV8Yzc/UpmQ3weDN+xtsZPwGEP8piH9majMPlg2D4hwqE2aDJYWkvhCrSrfM6FxHJsQi45yaGo9aJwBt8CFIdNqqFpf5mRMv0dqPQxMjYTcmVlMr4ToIMZs+gfLmqqjG6iUXXBywCWADFn+gOqs04DsroimCgV5yfTVHRnVR5egFYNnQ/sS8cH5SgCWxQ6zpFE94t/STMLSpvwWCZUxo9jAuZgeAsaL/SB9g6dJJTPUX3o2ZMrdeh3OXpGDLEGa8RuvQLHH+eM4+trSMFonl3PHggkrsZdZla2ZvFoc5cK2yXr7nPCXiHJMOxKwTsmwCXEYaNG0MW5t5YDGkHcC8rqHkJlIXLzn9LBkkTZY125pKR6Uy2mUJkQKQdvBiftdEaZTMJjQ65vhCWM+WTI1pteDnE+0vxvgxxjCgWucJJsH1NfkkmKRDGFRnvZrr1muifRqFC6br7F4BajxH0XpgOu6ZvqpipkToXhzMs1uxbgRnO9QBkfY10QFpZa+tJ9JDB+3HadRUHMrQ/Pf85WcBRyNpE8Z3R56RoGdLhBP9FJhBhPfiuFV9tX6pt2PM9vxU0AKwGYwEwxysmXd0l0T7+qf0gcF5LEhEKEiPRHeyHnxXQRgu1/+hRg7zm2Uu8+t3sdp7bUVg8oMKoITvXOP8RJBC7wpduaqJkOygBca05bpq8nESsybSy19NMzkCycfgUsjSRT28ywqWBxFY8gwcZnm6c+CEB1qBxumlYVISzLjSF2IVLxMow8o8ssHiIOUbTJRFglbV1swNgJCsR3CCU3uATXmG9PWjOSZFJCvMNmQxX5BzYFGa523MLWHxDe1qv4rWS5s20y3fymTbDpyidp6TLm+rR8v7tUv120UKyQQSMC8ZWs1EbQoS53cdu/xBqci9SjxfAikmWAhJAkECa/fL5LZMsNP8bkM+AybNDnNkgXSyCLHNxmRuui7Gucj6kMwdSBEZTK3EkunUvnArRCorcWMPS8DcK9srMGfJbD8gYAr+NKXyO8TKueaXaf8r5br6jLSvzS3h2SwZML9Gzck5UHvSebr95ts8v4S4oN4kWkDUbR3dzAXPlr1vHBdAsANEdoCUzGa068MmXjKAPh1aRWxx8JrYeEZy2BXJYZdoBi12YoQbQVZAnKiXIdTjlhizZJoCULRq7DDPrgasFiel7z0c08DeKIh722KsiaytMZ3SE0Ye5bxVfEqYGoawXVtJi3XZqkHShvLiJ19GCzOhrKvmBg31GIuJiPrVZrdvuB/AzmKtKWw0XUDz+kRTCTqjPVoq2fc0L6/plzLbD63aplA1njPblgAK2QRLIWEVOm1CBeNskCZPqfnFbmMe+DWA7MuPmDN1vgCIHxx+hBT4T+c7U551NyJkYqm2ofSR9IbQr3P2V/CZfKyN/KH3omCO8izl5+GzVDViG881Oxh4DfDQgWnCkxIH9SAS3y7tgxq9LPi7zWCWzJqahM6lEyeeBVUdvIP56wBJHzXRQr++DjHND85zg/QOEsXsxmwgzjWGdCOTUKC7IvXQPMxWlRFmMGSNXqImp/W4VtuFA4zM3rVFn4lnMmk6VkGQpQ8IpMrv2USc59VUSZ9XAEUJoDmQLlk4S6c4I6zLcMET/wfg+oRiDblyGrfymhTSkXNg2vYWf8oSP0kLYtPLbsZiCJReLppoblCl36aNv0IfTg1fi/syR6kV3ACGo4Q6toH0PtFC0FYkQEXvsYpYg2wdDbE05pkDvB38HVeYpTrnWhD0LaaMwGtUze5uNj2yCfIUjS1SHcAyazf34HpaWjYpMoFKDW0pA2iGQLCq8jZX0kFo5zTBd2VolPMuzwjXnrHHstEhd9Ljojs3uhcteXjD3BbdCVQmdEle0Rjxg+izyhywHml2HULkxZgEluTOmJMTMLfoDg1QUJF5oUUFwJromIwlzrpW6xbjAkBG//CPaBAUb+LEtRmRTuMOay4NTHGgdtUaWfcVmouFk26hseD7myXz94TWBG25DYeaivPSIK/HcHuPgscudUsBB24qMDU0D2kbuZ0pGBijuxtmbn3W2MoRJuX5nD5NWsPpmn3+uayt272EHpwjtVwERXwlhv2ZV3cvMJXfGjnO4HI+918hAzYYcRjc777Ps5bDZ/z4OPwu0bm+TEWW2IzZBtEZ94NpQBwDVE3L03Uu1vsQGlyyQn1eAEALw5CG0/RX6MsIcRTijTuJv+lD2Yfx3GALYKBfhds5rjCBnlBBO+QPCComPVmwmcY8ILIqsBrJC0J/gkkTQjFF2boKt6FMNzBeRd3UBPJJfQI1LqWFxIu0AsxkEFVGJ0OGhXeQfEpBxpYJMkTN99zyw02mdKpxmCfSwGauo/7YVU0m3YhQ2NVT1NdTnse5M/FsQ/5Gi0VvWxAHQ+kwPqVux1yJsBI3EuDUZMqr+A90yobYIs0KIB4l2x7Ceuv2qHClKvSG3y+RqK1X1MXQh6QFsC6w/7ONBiCY9pwAiCFatQCxicmC2dWEZGfQTC2MuYiWxOH2HM5ZnIUAWRzlrAeszNlkyBJ51f1iAaVRlwb9W7Z71h+QsXp2iO/G59kwluyoiLYh87XcvwZdZY22gDqQlXEE3il7I7O2lrS49YoGg5ryDjrSO2ct1Mo9l10y7RqAXNNLU0KAc+TOiZnra7QUrM08T4s5sL/vAj/dii8rkE67JK3p1zMkr9TnZRGfzbnUnuqsbw+/TAuBsVLQAf49WjAMr66JZLIzgxyvpHCNp/Re1ucGIO2a+Nrw96zVDqV5+QBgcKxxDWjaMi8pcvTxnGzNPZHHt4IJ86wQbKNddvSdMfy9W6nwsoVHlB2DGIarOe/PMnO8rfRQbp8x/M7BHOU40EZ5/9FZhWTK3z016laOwxd9x0lpRGSCDe+t+NQf0sB5JhFmVzGIRnR8ghBr+CFWbrTFd7Vv69SvsPap5zhlUnrkWvBNEJ4sUPwbuhi1aa0IlvDbpB5PdAaC9lPaCNitzaY/SlI72atGpkcmzDcg0zbbjcLQ+mpsqaCUeYJIW1DRGeqpE+RzlkfTyRrWyCNGLea6KYxjUayRSQSBAddgAHuHusBKEW3tafqKsnAQVQMQtWm1ps+c5x1LyzImNn4TJlVje/X8FNBdkDxHWP2sg/kmwFlgJ3FjGoU5neSST6BJYhg4m1MLcmg5gomgdAQUhVyAAKlsVW+XiIVgLXNkH2QYa0Nj6PfsyZN6IQBLPePhzl0Q0ZQYf1ot6C+BQXUduMh+Hrh3wT00Y9SWvJnaidqiYCvAYfZYJ/PyE7rK073Mr7gjgHkpNhtPLgna5+PkHprh7nxP30tyivi72omh5zh3oZsj3VlTlUPBw/lqwRbTpXYLeoiZyLzWw0lN9tl6Yi5lds4ByJcAgH1Vl/hXYhLyspw/4+EDrWjBcECC2+kzGmv7gAgII5HyiI5+0xc0ygxL2zXN/sEsdnYatFdt6wwgufqU6BAp/44DJzzebIQPIFSjAlzNzmpnjhX9AY1f6fhn5qJhep9ENJm0pgP0+TnHaJwvzcg8XoQofjtSH9xVQA0kWp7asr4EtUp4xQZhTWiKynplvscPzFt+LwtqpmZQ6rf/zEnSk85Jr6A9am6H4daorPIKXzKsK6HpoPJzGUJn2QPVwCbD/8bBA3ibtGzg8MfJCWXkfEefhX/zGWxUfc7kdGBUNw+3JmV8cxebWnOoJNiUcQnGOlQfueelPRhQ1RY0sdHtLTBtl2xAfv0caeE+M+/Ya1inoKorpfg48Ayh2i5QDWbI9y/t/JW6FkcPkShlbZPH+SZzJeOSReuQWWrv2DHjSad4ACmhaCcG8NhY8cn8rDFLBKvky8i8qsxoFvZ8McqUvXy5d/IrDHNCaNEi+GyJurlClV+Qu7E2JCxzQCBtvqsTcAKBvuD9K2pNdstR9UTz5rMrmmHryFFD+frLqqszlB4nagM4jOJLWrMHyvietHCYHdzE76OGU8oSJviunN8efpieKeZ7TEiajZlYp7P0fvJ9fFilYTV9QOCD9YjoCsymLkDfo4RsBycIAxLxZN41RCtehNj13Sj9GbuaREDHaBDPZfasTN9BAFjoubLf6djvGNkRI6DGQ9JetBHWQ83W7GmLNKNEMMfChcCYZK2IUzXAH4iuSGVXkb4uRPQcmTBXDpmSTxwnTHd1jv+MELv+FX0oYVzmbcdaeB0d6156RSW0G5enaRdrshizXu/YAE2/SChbpuYK0KUtJSxo7OIX7MVso/bngg3RER5TUv9nROWs4h6STd2xNmbeojSBCOaOa7Vp3sQk6WhdT2Fwev8we5jzrLlSgF4/j1OAB3qR7kz8axA53BrK57rusUwedKrc5cDPP30J7zKemIsKajRLoomWEJywAfwYzcs8GQrQ/n00E4JkEBeOSbSD1Hiw+CKxZoURk5g5EEb264iJgPpq5ScOIjvNu56pWcEu9VD6uyOddRwrMjmdajVAD1VLnUKaLiat3ZG7MMfsmaIRGEs3YuD5WgJKK0ngBEYw+qODzo5cDZj1+vK0egYQdWkQ/PQ4Ysy16sdffYWWMCfYwHaOfFcpLRhKeKVHCXMK1rdRZ80yrMEpE7SgOM+Yby1x8y/ScwIptsBnYPMgdBiFYXwkacfHPOibOLYGlNrigAxoHwhbYxiGcCOrzB9XOYJ6AIeXSvmca24xLzQxYgboHAxnci0k4XtA9mRIDQs1PL109CJxjc2najgIye/CF0Qdj74n8zos1ef7LbuvLSQO2ip6f/kMUXV6Skd7KmAFgNR2EL0aExI+UpHVs6dGJujFGkakz+yE7Fr3iO5CrO6LvKa4UWvgCRAe20zKSnHAzf67SeYTBBgDfMXzYjjCNCV3iPk0IgOICmaaIdLS+I4N0WBs5y0vCKS8L4LKrUDq1BhFIxGueBbn0fm0lkqtw0OAyIz6d+YvES7+ZJ6QP6MRAx7l5+F315Vr2ZtHJ60CypwkHoExlPVybDkOPw1pC0eCkUs8pQ2EiWbRVrWLPJ2hWte1hWYnRDIHLw57Q9E1zz7Ga3OMDA17Mlq2+zK5/Qa1AWhDRNJoi2ECZYf2CjfffcPYLC7keQDWNfxoDlCP+W5Bg/b5ERTd1c+N3cfMufsm988pdQDouiTrRd+AV8k4RN6weNFG3NkSILHJFmBiVu2BRcvzfvxvmWInxcniGQ9zEsI6HGE43uNyhBlwbCHdn5DE2qQemfiDtFW7sLrV84+HN/dMy+HtaHaKppE4PKripIWTjti+EQDrPizkGhk64ChbT7AdBUDyjpXzmg7Ll+X1VoVusYOZGxioU10g4U/QCs6QCF0LozCPhqq+qPNDVP3bN2+rztmQfpgnmJ4QJOOI2cR3em6VIZFKwEaNuFsLghniWzFcWdWJToRwJASkLYscYghxhyMUmWk5qeTVs54NzPnMaFQI24XW1uWnQOF3j/ukmIQVPwrAIKgogWWisr0jxI/kVmsCC2EO1goibLEwCiELucZsQ3LzntYNLSTUCT1S2cYjSVHI0cVbesVAOG2iWNEHeEZrXMz90GejP+eevImSk0MUjHMHNm/GEakGtsDZZxKX6rgha522p8yjiVYSjSA/RHrd44QVPLsIkCZ1VkahZoCQTaSb+DoMsZprE1PAkfGQti3wmhckhfnca8Y2w5mseZKoHc8rqLygnYCMGuewB4KjaBmF0tRyPoSUOYep5e8/UKGmUY4ATKHHCCFeakFqZP7M70LQ4fPyswiv3JZXergyMI26MgbXqoCbkbECYvp6pAE9MVZOs2mXxXaumRqao2AdxR7N2+f4RrZoEtNvl9XD619RcHhVnb38tOp/DZ3xNx1GdUzzAakEblg3Z31vAaDVE/tiw5mfoXUn3wQNa8Scr8yS9juaifDsaPImjn0dvBZ8Wp5A2mx1TnLhGTst1rEMMAsI55NHtJzQWgFNjVOcQcFkgb5pUBhW+8Ng4gR5yAserpX2Yh6Ww0VxQnsw6jHhRy3DMmqmqnyJf5U4LrpJU8fDvwp2ElyHlbJuxT1qzlBf3U19x/sLVC+7fHXRdLp8vkT9vsMeNtPQjMoZxLzcUNRXeBgVkIVEOltU1SfHQhV9RtOaHpM8ROs55+fn1+fVc4jX7lH6Eab0Uumfd6h/uWacmD+AoeHSi/NTPPCaT5pXtD7EjJii3utneUG4sYvqOcS5ac2IZmIpgS95B8lX4XPT41XD7bovAIWYlH1MnFPh3Am6EuHx+CBdPYdzYy5q5/NTZolGwMkBF8WaAGa4l/dujbmDmPkf9V0fB6FCztaBd4fZQqinGp1qarkXMs5mUsktQtP7NlPqaN4wZidUIrePqUWIS6IdMa+5nVJ3Qwr+HrV+BrMvyDFJ/g1E8oTzb8b8nTJ3nzPGLhqBWukpPhW3UdBMaWL6GRGQXts9gIvGzmsiTEZZsgGUzwm99ERG6GDD3kLewyxOBYpFidFM1D4ce0yiQHT5bkDXuXHeyvVsnSn9CSiC+xGsPce0AVPboyIcNAefRdpMJihHhMPHx1HT4DMdlAtoVGBT//SaqsSJPh1+zzg4QX+bgtk1lh7MVq35nhwVtTxkAGtn0ploVUwkQa2BYHVNdgoVqssMgdu+osUWqh02Lauef37IxUGgXCI02GHztMlGYJhVXZ2iOk4FA55nz710slsgmkp4FvaEpD6jh2PWecyzbGiOdQp/dQg71ykb4URyYQAS9pO6p12Cvkj9j86XmnZUyKwC9HZk+4+J+uO5k3gl/GwJiHTUhxKiz3/iviFO3vPSsbRVOro2h4u4oZkqmwlOR7TWREk7Ac6xeE/Hp2nqLSRSNyFVFoNQIo6HLP4ljWfsXbGkufHrm/vsOayOIhpGmWXwjsZG+TZJGnTIaoUIYhMiAXx4G1dfkZr/Jf6DASmUDZmre4dzsFudfv5ZemS496zl1zLigl0JlxDhaEyTaphijWZlzYjMqhQx4zVNdHTKBXEhhDyTjkzmBbAreRxa0RAoTKAW61HIX7WURfB6eYYDMfI288TLeQ4I8zeTzuxjIVO7hcj6EOJMFbTXkZAPpqUsZvNso0t9+pc+YZ+PeLmVY42K1PU1Kdpu1M093PzMmhbrn5pqhXjqdbCZvv+EcOjRXMg9W1Vi0zaQl0lzqs1GlTQdfW6rgs3SnJHzcXNDjxS0GtPM7UE7ngDeEOgan4bblJrcdUontLPrPWbYr3lU7sd8mW5/Swd5y/LdkVGzx5fU0ccBmE750N8condNIqR4FfAogo4/c4oMKg3aI4buZphqqS3JPBZACZhoCwvSnps19OdvcoKRuXJklTzj8FMwEcALcOVrvNIU+gBonui2qQEQ/CDShQDivQI88EobyW/FsLkl5orI5BamCu7SvhvGG2nU96cDeWm7iun76vXbByJK/0zLBExVCOsSAffF589ZL2ar9YR2CNiSwlCxSd6OgMCS5loNil+b1Bvpe7LOyoRBO7Ft2RzO9pRtwOPq+afV+YtXtLZg3fGT7PEj3t3QrPsdfXWnUC5ugRr+B/nZ9IkuXbrqdNo33PEHzZwPM3Z4ozQ0Gy5zwHsflH+K41Gid5GO8/7Rl6c69T46/H4NFPRTHjcbd0tM7udr6zxVbZ2H+jiM4f/4pz/F5KDDOlLv5h12P98pWa48K8Rg01/vW3q08p6LQmewEWFj7jUQUFSbQXY1kXeARp8w6YvzPhtYn1T39uvAX2B0o0dUwr2H1USM/dv97T2alg7IS0ygU6ISZ0RbjOmvSG0XjX0eGdcNmlS/Sw2ENrBJPNSvJFmM70CD0UT8yTNYIu/kG57TCxg/h58DpiFszo1zUnVfYHG6ARbBRAD3HMGgsBpEyHwFmBiPVrl7DsnkSr0uadvmwRgCtZjs5t6iBCuEeUYzeBmndUyC4oL5ECx1WLo+2f5R6Qyh25x4AREm8xZpK0heECE7p3L5+uIqqd8b7mEPGEfZpeTgHjNrjETTnr9/xFGOU1AbO20MAe7/8KMvyVjFB8Dgx2ie79dvck939Tsne9X2EQc+TwTL6IJ9VunOwPitii0gIYiL9AnBcy1/ptsdTCnIGqqV+WViP/c0nZTe54gfBcTLOhzBxRqYchzB5PArP9DTCBBgBttcSDHCtYvWWLSTsp5mkB7D7SZKMi55SKETZyEmRwtQYewxT6UHBFcygJkHndY+AkoyPGIVN1Snv8pMY9YX9wjgAz8iLO5/xb7O0M8OTcRAw8kp+U60rkyjdHxZ9r45YR7MB/Ja3LFaPJAh3iGdn/2Hal/+qKo+/QIJj98LwMHhVc0BkdXW7VNpj4rWY2Myo4VGyHr6Ltf4KhE6guQHMDlOqJP8+w4ZIXtluEAia9RSQqvuW4Ok1CcyZwLM1c/iM2EefOUDMeSDw/UjTfhlgYrdZGBtqltXDMJ8/53NfXlo7/X2m1+gqmFn897Bv3zxjPqF++oe/8kMIFE97JF5anWkjKF9b/GaUaw+DkVrK7yX43u8f0in9+aG8OTnL6tXVH7axFhH6ctrKoHJVbm7fUiuyBB7sQdznOPEUqr1YS4zW7MNog1npFnGGlCAyN2ywPvY62SBL8ZCL7uxJYyoaux8+R3/k5g5V8AQBE2lzt4szEcAyfMFKJjCKuXS8xMmxsQTiUrviQIeGzYe19GtWSxDhqAl7NxLYEJ7cDc6JSjXbeHtd45HExlgi89BANX0cgyMEd21jUaob8Rr2alO/U/g0vlmCNpiPn0Tdpm/mzBf+LPsYt9mHdRw6iRriZ5WAH/+9Y+rB8xN/XYTIgHrX99Vs7sJ2lKpKZoAFs+QqldUg/sM1rycnaFqk/h23DRMZrQPrkImQIGvyg7pzq2alPqxhoO+kKJZCLQMm3ke0d/G9G8FoR/ZJU3/i+Tp/K5wUOuAVG0/AkjI9ECnNr8qxwFMPjZzABFrtI77G2VND4Rf3vur2qTSv2iaR0FhqHoFMCYyY+0Y70101Ge1RxrufDFp7lPtWKz69rUEiO22pvm5wqnsDn4fyhVM60TDM2epzfyYG2L+j5FG+buJuW96hGPy+/bB2atBQ5uGQXYAfB3BY62T/KJm3QSYNpiKW6JANRSD+sE5bhLOBh61p7EZ6obj/y8ce7J4R3YSAAAAAABJRU5ErkJggg==" alt="" /&gt;&lt;/p&gt; &lt;p align="LEFT"&gt;   &lt;/p&gt; &lt;p align="LEFT"&gt;En este link aparece el video de la llamarada solar: &lt;a href="http://www.youtube.com/watch?v=ecbr0X2eJNM"&gt;http://www.youtube.com/watch?v=ecbr0X2eJNM&lt;/a&gt;&lt;/p&gt; &lt;h3 class="western" align="LEFT"&gt;¿Cómo se produce una tormenta solar?&lt;/h3&gt; &lt;p style="margin-bottom: 0cm" align="RIGHT"&gt;  &lt;/p&gt; &lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;Cada once años, la actividad del Sol alcanza su punto máximo.   Aparecen manchas solares, que son zonas más frías y de color                                                                                                        oscuro. La diferencia térmica causa erupciones solares, grandes y violentas llamaradas. Muchas provocan la súbita liberación de gran cantidad de materia solar, una nube ardiente de partículas y radiación llamada CME (eyección de masa coronal) que avanza a miles de km por segundo y golpea todo lo que halla a su paso. Si apunta a la Tierra, llega en un tiempo entre 18 y 36 horas.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;" id="U1502339144840FlB" dir="LTR"&gt;  &lt;p style="margin-bottom: 0cm; font-style: normal;"&gt;&lt;b&gt;¿Cómo se  protege la Tierra?&lt;/b&gt;&lt;/p&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;La rotación del núcleo terrestre, que es metálico, genera un campo magnético, la magnetosfera, que es un escudo natural que absorbe el impacto de las eyecciones de masa coronal del Sol y las desvía hacia los polos, causando espectaculares auroras boreales y australes.  &lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;" id="U1502339144840tJH" dir="LTR"&gt;  &lt;p style="margin-bottom: 0cm; font-style: normal;"&gt;&lt;b&gt;¿Puede  romperse el escudo defensivo? &lt;/b&gt;  &lt;/p&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;Si la erupción es lo suficientemente intensa y la dirección del campo magnético de la eyección es perpendicular a la del campo terrestre, el escudo cederá y la atmósfera recibirá una gran cantidad de energía, capaz de cortocircuitar cualquier dispositivo eléctrónico.  &lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;" id="U1502339144840p8D" dir="LTR"&gt;  &lt;p style="margin-bottom: 0cm; font-style: normal;"&gt;&lt;b&gt;¿Qué  consecuencias tendría la ruptura? &lt;/b&gt;  &lt;/p&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;Un reciente informe de la NASA advertía de los peligros: grandes ciudades sin electricidad ni comunicaciones durante años, éxodos masivos a las zonas rurales y un coste económico cientos de veces superior al huracán Katrina.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div style="text-align: justify;" id="U1502339144840sMD" dir="LTR"&gt;  &lt;p style="margin-bottom: 0cm; font-style: normal;"&gt;&lt;b&gt;¿Qué se puede  hacer? &lt;/b&gt;  &lt;/p&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;La única solución seria desconectar temporalmente las centrales eléctricas y las redes de telecomunicaciones hasta que pase el peligro. Se está trabajando en protocolos para hacerlo a tiempo.&lt;/p&gt;&lt;p style="margin-bottom: 0cm; text-align: justify;"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm"&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-7439589643793257502?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/7439589643793257502/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/la-mayor-tormenta-solar-desde-2005.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/7439589643793257502'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/7439589643793257502'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/la-mayor-tormenta-solar-desde-2005.html' title=''/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-9008543457949575037</id><published>2012-01-23T20:02:00.000+01:00</published><updated>2012-01-23T20:02:52.432+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Universo'/><title type='text'>El regreso del MARS 500</title><content type='html'>&lt;div style="width:425px" id="__ss_11206056"&gt; &lt;strong style="display:block;margin:12px 0 4px"&gt;&lt;a href="http://www.slideshare.net/iessanpedroalcantara/regreso-del-mars-500-11206056" title="Regreso del mars 500" target="_blank"&gt;Regreso del mars 500&lt;/a&gt;&lt;/strong&gt; &lt;iframe src="http://www.slideshare.net/slideshow/embed_code/11206056" width="425" height="355" frameborder="0" marginwidth="0" marginheight="0" scrolling="no"&gt;&lt;/iframe&gt; &lt;div style="padding:5px 0 12px"&gt; View more &lt;a href="http://www.slideshare.net/" target="_blank"&gt;presentations&lt;/a&gt; from &lt;a href="http://www.slideshare.net/iessanpedroalcantara" target="_blank"&gt;iessanpedroalcantara&lt;/a&gt; &lt;/div&gt; &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-9008543457949575037?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/9008543457949575037/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/el-regreso-del-mars-500.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/9008543457949575037'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/9008543457949575037'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/el-regreso-del-mars-500.html' title='El regreso del MARS 500'/><author><name>profesanpedro</name><uri>http://www.blogger.com/profile/12231886191455190037</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-3520249862805247590</id><published>2012-01-23T09:01:00.000+01:00</published><updated>2012-01-23T09:16:10.175+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='exploración espacial'/><category scheme='http://www.blogger.com/atom/ns#' term='cometas'/><category scheme='http://www.blogger.com/atom/ns#' term='mareas'/><category scheme='http://www.blogger.com/atom/ns#' term='efectos gravitatorios'/><title type='text'>Más sobre el espacio</title><content type='html'>A continuación os presento una serie de interesantes enlaces sobre los efectos de la atracción gravitatoria y la exploración del Universo.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://www.conae.gov.ar/elespacioyud/comofunciona.html"&gt;&lt;span style="font-weight: bold;"&gt;1) El movimiento de los satélites&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Una interesante actividad flash que nos explica cómo se consigue que un satélite entre en órbita, qué tipo de trayectorias puede tener un satélite, qué pasa cuando un satélite se cae, etc.&lt;br /&gt;&lt;a href="http://www.esa.int/images/LifeOfAComet_ES.swf"&gt;&lt;br style="font-weight: bold;"&gt;&lt;span style="font-weight: bold;"&gt;2) La Trayectoria de los cometas&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;En esta animación veremos como se forma un cometa y su evolución cuando esta no es estable hasta que choca con el Sol.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://www.meteolot.com/anim/marees.swf"&gt;&lt;span style="font-weight: bold;"&gt;3) Las mareas&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Otra actividad flash en el que se ve el efecto de la Luna sobre los océanos, provocando las mareas. También explica porque vemos las fases de la Luna.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://faculty.mnsfld.edu/wkeeth/swf/historiaespacial.swf"&gt;&lt;span style="font-weight: bold;"&gt;4) Exploración del Universo&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Presentación del periódico El País que nos muestra los hechos más relevantes de la exploración espacial del último siglo.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-3520249862805247590?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/3520249862805247590/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/mas-sobre-el-espacio.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/3520249862805247590'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/3520249862805247590'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/mas-sobre-el-espacio.html' title='Más sobre el espacio'/><author><name>Leda</name><uri>http://www.blogger.com/profile/15092845869757804677</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-5905053162412839096</id><published>2012-01-20T14:09:00.000+01:00</published><updated>2012-01-20T14:14:16.877+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Naturaleza e investigación'/><title type='text'></title><content type='html'>&lt;style type="text/css"&gt;  &lt;!--   @page { margin: 2cm }   P { margin-bottom: 0.21cm }  --&gt;  &lt;/style&gt;  &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm; text-align: center;"&gt;  &lt;span style="font-size: 26pt;font-size:6;" &gt;&lt;i&gt;&lt;u&gt;&lt;b&gt;España &lt;/b&gt;&lt;/u&gt;&lt;/i&gt;&lt;i&gt;&lt;u&gt;&lt;b&gt;también&lt;/b&gt;&lt;/u&gt;&lt;/i&gt;&lt;i&gt;&lt;u&gt;&lt;b&gt; sufre tornados&lt;/b&gt;&lt;/u&gt;&lt;/i&gt;&lt;/span&gt;&lt;/p&gt; &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm; text-align: justify;"&gt; Tras 20 años recopilando información sobre los tornados en España, un investigador de la agencia estatal de meteorología (AEMET) publica un estudio realizado sobre estos fenómenos en España.  &lt;/p&gt;&lt;div style="text-align: justify;"&gt;  &lt;/div&gt;&lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm; text-align: justify;"&gt; Hay registros históricos de &lt;strong&gt;&lt;span style="font-weight: normal"&gt;más de 1.000 tornados&lt;/span&gt;&lt;/strong&gt; y todos los años azotan la geografía española. En marzo de 1671, por ejemplo, un tornado golpeó la ciudad de Cádiz y provocó cuantiosas víctimas mortales,señala al servicio de noticias científicas SINC.  &lt;/p&gt;&lt;div style="text-align: justify;"&gt;  &lt;/div&gt;&lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm; text-align: justify;"&gt; En la actualidad, la Península Ibérica no está exenta del &lt;strong&gt;&lt;span style="font-weight: normal"&gt;riesgo de estos fenómenos meteorológicos&lt;/span&gt;&lt;/strong&gt;. Un tornado como el de Cádiz podría darse otra vez en cuanto a intensidad que probablemente tuvo magnitud F4 (vientos de hasta 420 kilómetros hora).  &lt;/p&gt;&lt;div style="text-align: justify;"&gt;  &lt;/div&gt;&lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm; text-align: justify;"&gt; Recientemente, en 2009, otros tres azotaron la isla de Mallorca. Según el estudio, &lt;strong&gt;&lt;span style="font-weight: normal"&gt;España tiene tornados cada año&lt;/span&gt;&lt;/strong&gt;. Alguno puede ser "realmente importante", del estilo de los que suceden en Estados Unidos. Sin embargo, "en nuestro caso, con una frecuencia notablemente inferior", subraya el experto."Los tornados muy fuertes (F4 o F5) son muy escasos en EE UU, y también lo son aquí. Pero no inexistentes".&lt;/p&gt; &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm"&gt; &lt;img 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" alt="" /&gt; &lt;/p&gt;  &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm"&gt; &lt;/p&gt; &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm"&gt; Si quieres saber más, pincha &lt;a href="http://www.elmundo.es/elmundo/2011/09/06/natura/1315304519.html"&gt;aquí &lt;/a&gt;&lt;/p&gt; &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm"&gt;Trabajo realizado por: Pedro Grados Arroyo&lt;/p&gt; &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm"&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-left: 1.51cm; margin-right: 1.48cm; margin-bottom: 0cm"&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-5905053162412839096?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/5905053162412839096/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/espana-tambien-sufre-tornados-tras-20.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/5905053162412839096'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/5905053162412839096'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/espana-tambien-sufre-tornados-tras-20.html' title=''/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-8607201709847707673</id><published>2012-01-17T11:04:00.000+01:00</published><updated>2012-01-17T11:20:18.692+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Universo'/><title type='text'>La Tierra más gorda</title><content type='html'>&lt;div style="width:425px" id="__ss_11089486"&gt; &lt;strong style="display:block;margin:12px 0 4px"&gt;&lt;a href="http://www.slideshare.net/iessanpedroalcantara/la-tierra-masgorda-11089486" title="La tierra mas_gorda" target="_blank"&gt;La tierra mas_gorda&lt;/a&gt;&lt;br /&gt;Presentación realizada por Andrea ( 2º ESO) &lt;/strong&gt; &lt;iframe src="http://www.slideshare.net/slideshow/embed_code/11089486" marginwidth="0" marginheight="0" frameborder="0" height="355" scrolling="no" width="425"&gt;&lt;/iframe&gt; &lt;div style="padding:5px 0 12px"&gt; View more &lt;a href="http://www.slideshare.net/" target="_blank"&gt;presentations&lt;/a&gt; from &lt;a href="http://www.slideshare.net/iessanpedroalcantara" target="_blank"&gt;iessanpedroalcantara&lt;/a&gt; &lt;/div&gt; &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-8607201709847707673?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/8607201709847707673/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/la-tierra-mas-gorda_17.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/8607201709847707673'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/8607201709847707673'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/la-tierra-mas-gorda_17.html' title='La Tierra más gorda'/><author><name>profesanpedro</name><uri>http://www.blogger.com/profile/12231886191455190037</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-2462669721703460539</id><published>2012-01-14T19:37:00.000+01:00</published><updated>2012-01-14T19:41:46.526+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='televisión 3D'/><category scheme='http://www.blogger.com/atom/ns#' term='biblioteca'/><title type='text'>Las ciencias en el blog de la biblioteca</title><content type='html'>Se inaugura una nueva sección en el blog de la biblioteca.&lt;br /&gt;Constará de "breves" en torno a la ciencia y la tecnología y aparecerán todos los martes.&lt;br /&gt;En el primer &lt;span style="font-style: italic;"&gt;post&lt;/span&gt; nos habla de los televisores que se pueden ver en 3D &lt;span style="font-weight: bold;"&gt;pero sin gafas&lt;/span&gt;.&lt;br /&gt;Si quieres saber más visita el blog de la biblioteca del instituto o pincha &lt;a href="http://bibliotecadeliessanpedrodealcantara09.blogspot.com/"&gt;&lt;span style="font-weight: bold; color: rgb(0, 102, 0);"&gt;aquí&lt;/span&gt;.&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-2462669721703460539?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/2462669721703460539/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/las-ciencias-en-el-blog-de-la.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/2462669721703460539'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/2462669721703460539'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/las-ciencias-en-el-blog-de-la.html' title='Las ciencias en el blog de la biblioteca'/><author><name>Leda</name><uri>http://www.blogger.com/profile/15092845869757804677</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-3104247061560778184</id><published>2012-01-12T19:05:00.000+01:00</published><updated>2012-01-12T19:07:42.117+01:00</updated><title type='text'>La refracción de la luz</title><content type='html'>&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;object class="BLOGGER-youtube-video" classid="clsid:D27CDB6E-AE6D-11cf-96B8-444553540000" codebase="http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=6,0,40,0" data-thumbnail-src="http://2.gvt0.com/vi/_MVvkc0mHC4/0.jpg" height="266" width="320"&gt;&lt;param name="movie" value="http://www.youtube.com/v/_MVvkc0mHC4&amp;fs=1&amp;source=uds" /&gt;&lt;param name="bgcolor" value="#FFFFFF" /&gt;&lt;embed width="320" height="266"  src="http://www.youtube.com/v/_MVvkc0mHC4&amp;fs=1&amp;source=uds" type="application/x-shockwave-flash"&gt;&lt;/embed&gt;&lt;/object&gt;&lt;/div&gt;En este interesante vídeo explican de manera práctica el proceso de &lt;b style="background-color: white; color: red;"&gt;refracción de la luz&lt;/b&gt;. Perfecto para los alumnos de 2º ESO&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-3104247061560778184?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/3104247061560778184/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/la-refraccion-de-la-luz.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/3104247061560778184'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/3104247061560778184'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2012/01/la-refraccion-de-la-luz.html' title='La refracción de la luz'/><author><name>ana isabel lajas petisco</name><uri>http://www.blogger.com/profile/15822030007935475414</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-8478777534125041809</id><published>2011-12-22T12:21:00.000+01:00</published><updated>2011-12-22T12:33:55.953+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Naturaleza e investigación'/><title type='text'></title><content type='html'>&lt;style type="text/css"&gt;  &lt;!--   @page { margin: 2cm }   P { margin-bottom: 0.21cm }  --&gt;  &lt;/style&gt;  &lt;p style="margin-bottom: 0cm" align="JUSTIFY"&gt;&lt;span style="font-size: 26pt;font-size:6;" &gt;&lt;i&gt;&lt;u&gt;&lt;b&gt;Extinción del rinoceronte negro occidental&lt;/b&gt;&lt;/u&gt;&lt;/i&gt;&lt;/span&gt;&lt;/p&gt; &lt;p  style="text-decoration: none; font-weight: bold;font-family:arial;" align="JUSTIFY"&gt;&lt;span style="font-size:85%;"&gt;&lt;span style="font-size:100%;"&gt;La última actualización de la Lista Roja de Especies Amenazadas elaborada por la Unión Internacional para la Conservación de la Naturaleza &lt;/span&gt;&lt;span style="font-size:100%;"&gt;&lt;strong&gt;&lt;/strong&gt;&lt;/span&gt;&lt;/span&gt;aporta un buen número de malas noticias para la biodiversidad.&lt;span style="font-size:85%;"&gt;&lt;span style="font-size:100%;"&gt; De&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size:100%;"&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-NAHLkmPkbtk/TvMTZbirY0I/AAAAAAAAAA0/tVluJfjSQpk/s1600/1321006977_0.jpg"&gt;&lt;img style="float:left; margin:0 10px 10px 0;cursor:pointer; cursor:hand;width: 320px; height: 213px;" src="http://2.bp.blogspot.com/-NAHLkmPkbtk/TvMTZbirY0I/AAAAAAAAAA0/tVluJfjSQpk/s320/1321006977_0.jpg" alt="" id="BLOGGER_PHOTO_ID_5688912081909932866" border="0" /&gt;&lt;/a&gt;&lt;/span&gt;&lt;span style="font-size:100%;"&gt;clara al rinoceronte negro occidental ('Diceros bicornis longipes')como extinguido.&lt;/span&gt;&lt;/p&gt; &lt;p  align="JUSTIFY" style="font-family:arial;"&gt;&lt;span style="font-size: 15pt;font-size:85%;" &gt;El 25% de los mamíferos está en peligro de extinción. Las reevaluaciones de varias especies de rinocerontes muestran que, además de la extinción del rinoceronte negro occidental, la subespecie del rinoceronte blanco en África Central, el rinoceronte blanco del norte, &lt;/span&gt;&lt;span style="font-size:100%;"&gt;&lt;strong&gt;se encuentra al borde de la extinción&lt;/strong&gt;&lt;/span&gt;&lt;span style="font-size: 15pt;font-size:85%;" &gt; y ha sido clasificada como Posiblemente Extinguida en Estado Silvestre.&lt;/span&gt;&lt;/p&gt; &lt;p  align="JUSTIFY" style="font-family:arial;"&gt;&lt;span style="font-size: 15pt;font-size:85%;" &gt;El rinoceronte de Java va por el mismo camino, por lo que es probable que la subespecie de &lt;/span&gt;&lt;span style="font-size:100%;"&gt;&lt;strong&gt;se haya extinguido a causa de la caza ilegal de lo que se cree  que era el último animal en Vietnam en 2010&lt;/strong&gt;&lt;/span&gt;&lt;span style="font-size: 15pt;font-size:85%;" &gt;&lt;span style="font-size:100%;"&gt;. &lt;/span&gt;Aunque este no es el final del rinoceronte de Java  sí se reduce la especie a una sola población pequeña en Java. Las principales amenazas que acechan a los rinocerontes son la falta de apoyo y voluntad política para acometer esfuerzos de conservación en muchos de sus hábitat, los grupos del crimen organizado internacional ligados a los rinocerontes, y el aumento de la caza furtiva de cuernos de rinoceronte.&lt;/span&gt;&lt;/p&gt; &lt;p  align="JUSTIFY" style="font-family:arial;"&gt;&lt;span style="font-size: 15pt;font-size:85%;" &gt;Para buscar información sobre esta noticia puedes entrar &lt;a href="http://www.elmundo.es/elmundo/2011/11/11/natura/1321006977.html?a=263ffd1a40767368837bf5a0d99fb259&amp;amp;t=1321021041&amp;amp;numero="&gt;aquí.&lt;/a&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;span style="font-size: 15pt; font-family:arial;font-size:85%;"  &gt;Noticia recopila por Cecilia Blanco Muñoz 2º ESO A.&lt;/span&gt; &lt;p  style="font-family:arial;"&gt;&lt;span style="font-size:85%;"&gt;&lt;br /&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt; &lt;p&gt;&lt;br /&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-8478777534125041809?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/8478777534125041809/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/extincion-del-rinoceronte-negro.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/8478777534125041809'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/8478777534125041809'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/extincion-del-rinoceronte-negro.html' title=''/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-NAHLkmPkbtk/TvMTZbirY0I/AAAAAAAAAA0/tVluJfjSQpk/s72-c/1321006977_0.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-2215812646453423645</id><published>2011-12-22T12:11:00.000+01:00</published><updated>2011-12-22T12:18:56.942+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Universo'/><title type='text'></title><content type='html'>&lt;style type="text/css"&gt;  &lt;!--   @page { margin: 2cm }   P { margin-bottom: 0.21cm }   A:link { so-language: zxx }  --&gt;  &lt;/style&gt;  &lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;span style="font-size: 15pt;font-size:130%;" &gt;&lt;b&gt;¿PUEDE HABER VIDA EN OTROS PLANETAS?&lt;/b&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p&gt;En pocos años se van a catalogar miles de nuevos &lt;a href="http://www.muyinteresante.es/tag/exoplanetas"&gt;exoplanetas&lt;/a&gt;, que son aquellos que no pertenecen a nuestro sistema solar. Un estudio publicado en &lt;em&gt;Astrobiology&lt;/em&gt; por científicos de la NASA y otros centros de USA, Alemania y Puerto Rico propone clasificarlos según su potencial para albergar vida en ellos.&lt;/p&gt; &lt;p&gt;La clasificación se realizaría en base a dos índices: uno de similitud con la Tierra y el otro de habitabilidad. Este último pretende dar cabida a formas de vida en condiciones diferentes&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-3zhFoRJwAMg/TvMRT2whVdI/AAAAAAAAAAo/ypVyn26QOOI/s1600/exoplaneta.jpg"&gt;&lt;img style="float:left; margin:0 10px 10px 0;cursor:pointer; cursor:hand;width: 300px; height: 225px;" src="http://2.bp.blogspot.com/-3zhFoRJwAMg/TvMRT2whVdI/AAAAAAAAAAo/ypVyn26QOOI/s320/exoplaneta.jpg" alt="" id="BLOGGER_PHOTO_ID_5688909787113280978" border="0" /&gt;&lt;/a&gt; a las que se conocen en nuestro planeta. Según ha explicado Dirk Schulze-Makuch, uno de los autores del trabajo, en declaraciones a &lt;em&gt;Europa Press&lt;/em&gt;: "La &lt;a href="http://www.muyinteresante.es/tag/habitabilidad"&gt;habitabilidad&lt;/a&gt; en su sentido más amplio no se limita necesariamente al agua como disolvente o a un planeta orbitando una estrella. Por ejemplo, los lagos de hidrocarburos en Titán podrían alojar una forma diferente de vida tal y como la conocemos&lt;/p&gt;En un universo tan grande como no paran de mostrarnos en los medios, con tanta cantidad de planetas y galaxias perdidas por el universo... ¿será posible que tan solo estemos nosotros o habrá vida inteligente en otros planetas? &lt;p&gt;Personalmente opino que deben existir otras formas de vida, e incluso alguna que otra un poco avanzada, con inteligencia y cultura. Sería muy triste que en un mundo tan grande estuviéramos solos para disfrutarlo y sufrirlo, claro.&lt;/p&gt; &lt;p&gt;Si quieres saber más pincha&lt;a href="http://www.muyinteresante.es/ipuede-haber-vida-en-los-exoplanetas"&gt; aquí&lt;/a&gt;.&lt;br /&gt;&lt;/p&gt; &lt;p&gt;(Noticia de la revista Muy Interesante)&lt;br /&gt;&lt;br /&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm"&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-2215812646453423645?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/2215812646453423645/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/puede-haber-vida-en-otros-planetas-en.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/2215812646453423645'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/2215812646453423645'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/puede-haber-vida-en-otros-planetas-en.html' title=''/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-3zhFoRJwAMg/TvMRT2whVdI/AAAAAAAAAAo/ypVyn26QOOI/s72-c/exoplaneta.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-6212325066030891317</id><published>2011-12-22T11:47:00.000+01:00</published><updated>2011-12-22T12:02:35.561+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Naturaleza e investigación'/><title type='text'>RATONES CORREDORES</title><content type='html'>&lt;p style="margin-bottom: 0cm" align="CENTER"&gt;&lt;span style="font-size: 16pt;font-size:130%;" &gt;UN LABORATORIO CREA RATONES Y GUSANOS&lt;/span&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm" align="CENTER"&gt; “&lt;span style="font-size: 16pt;font-size:130%;" &gt;CORREDORES DE CARRERAS”&lt;/span&gt;&lt;/p&gt;&lt;p style="margin-bottom: 0cm;"&gt;    La Escuela Federal Politécnica de LAUSANA(EFPL)  a  liderado un experimento , ha creado ratones y gusanos con músculos mas fuertes y mejor constituidos. Estos animales los usan para correr carreras ya que al tener músculos mas fuertes corren mas rápido de lo normal. Son capaces de aguantar mejor las temperaturas mas bajas. La institución científica de suiza confirma que si estos experimentos funcionan e&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-j7wWN67oNuM/TvMMmTueIJI/AAAAAAAAAAc/B4Xa2vBIryw/s1600/c617x266_ratones.jpg"&gt;&lt;img style="float:left; margin:0 10px 10px 0;cursor:pointer; cursor:hand;width: 320px; height: 138px;" src="http://1.bp.blogspot.com/-j7wWN67oNuM/TvMMmTueIJI/AAAAAAAAAAc/B4Xa2vBIryw/s320/c617x266_ratones.jpg" alt="" id="BLOGGER_PHOTO_ID_5688904606568816786" border="0" /&gt;&lt;/a&gt;n seres humanos podría tratarse la degeneración muscular que origina el envejecimiento o las condiciones genéticas. Este nuevo experimento les a lanzado a buscar moléculas medicamentosas para reducir el efecto de ese receptor.&lt;/p&gt; &lt;p style="margin-bottom: 0cm"&gt;&lt;span style="font-size:85%;"&gt;Escuela Federal Politécnica de LAUSANA (EFPL)  &lt;/span&gt;&lt;/p&gt; &lt;p style="margin-bottom: 0cm"&gt;Esta noticia es del periódico &lt;a href="http://www.larazon.es/noticia/3506-un-laboratorio-crea-ratones-y-gusanos-corredores-de-maratones"&gt;LA RAZON el día 11 de noviembre de 2011.&lt;/a&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-6212325066030891317?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/6212325066030891317/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/ratones-corredores.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/6212325066030891317'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/6212325066030891317'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/ratones-corredores.html' title='RATONES CORREDORES'/><author><name>Matilde</name><uri>http://www.blogger.com/profile/02289967253129940659</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-j7wWN67oNuM/TvMMmTueIJI/AAAAAAAAAAc/B4Xa2vBIryw/s72-c/c617x266_ratones.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-8188654772697909848</id><published>2011-12-20T20:06:00.001+01:00</published><updated>2011-12-21T07:30:56.137+01:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='http://www.blogger.com/img/blank.gif'/><title type='text'>¿Estamos solos en el Universo?</title><content type='html'>La verdad es que aún no lo sabemos, pero cada vez estamos más cerca de averiguarlo.&lt;br /&gt;Lo primero es encontrar en el Universo planetas similares a la Tierra.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://sociedad.elpais.com/sociedad/2011/12/20/actualidad/1324405908_448575.html"&gt;&lt;span style="text-decoration: underline;"&gt;Aquí&lt;/span&gt; &lt;/a&gt;os pongo un enlace de un interesante artículo publicado en el periódico El País que trata sobre esto.&lt;br /&gt;En el artículo nos cuenta que han descubierto dos planetas similares a la Tierra pero en otro sistema solar de nuestra galaxia, la Vía Láctea. Concretamente, el sistema solar donde se han encontrado los nuevos planetas se encuentra en la constelación del Cisne. En este nuevo sistema planetario la estrella que está en medio se llama Kepler-20 y lo que creían que eran sus planetas los comenzaron a llamar Kepler-20a, Kepler-20b, Kepler-20c, etc.&lt;br /&gt;&lt;br /&gt;Los que al final han resultado ser de un tamaño, y probablemente composición, similar al de la Tierra han sido los Kepler-20e y el Kepler-20f.&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://ep00.epimg.net/sociedad/imagenes/2011/12/20/actualidad/1324405908_448575_1324406917_noticia_normal.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 560px; height: 360px;" src="http://ep00.epimg.net/sociedad/imagenes/2011/12/20/actualidad/1324405908_448575_1324406917_noticia_normal.jpg" alt="" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;¿De dónde viene estos nombres tan raros?&lt;br /&gt;Se debe a que los ha descubierto el &lt;a style="font-weight: bold;" href="http://es.wikipedia.org/wiki/Kepler_%28sat%C3%A9lite%29"&gt;satélite artificial Kepler&lt;/a&gt; que se dedica precisamente a buscar planetas extrasolares.&lt;br /&gt;&lt;br /&gt;¿Cómo pueden decir que están ahí esos planetas? Debido lo lejos que están es imposible verlos, ni siquiera con ese satélite artificial. Entonces, ¿cómo lo han hecho?&lt;br /&gt;Si os leeis el artículo lo averiguaréis.&lt;br /&gt;&lt;br /&gt;Para aquellos que quieran ampliar más, en la página de la NASA: &lt;a style="font-weight: bold;" href="http://www.blogger.com/kepler.nasa.gov"&gt;kepler.nasa.gov&lt;/a&gt; podéis encontrar mucha e interesante información sobre todo esto. Para no llevaros a engaño os comento que, como la ciencia se escribe en inglés, esta página también está escrita en ese idioma, pero es muy visual, ya veréis.&lt;br /&gt;Cuando yo la consulté llevaban 33 planetas extraescolares descubiertos ¿Cuántos lleva ahora?&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-8188654772697909848?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/8188654772697909848/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/estamos-solos-en-el-universo.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/8188654772697909848'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/8188654772697909848'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/estamos-solos-en-el-universo.html' title='¿Estamos solos en el Universo?'/><author><name>Leda</name><uri>http://www.blogger.com/profile/15092845869757804677</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-2590296294280918096.post-4471019277587438384</id><published>2011-12-09T13:03:00.000+01:00</published><updated>2011-12-09T13:07:34.296+01:00</updated><title type='text'>Primeros pasos</title><content type='html'>¡Hola a todos!&lt;br /&gt;Hoy comienza a rodar nuestro blog: Aprendemos con las Ciencias.&lt;br /&gt;Esperamos que os guste y que aprendais con él y de él.&lt;br /&gt;Colaborarán en su desarrollo los alumnos de 2º ESO "A" del IES San Pedro de Alcántara.&lt;br /&gt;Si te animas a colaborar , aquí tendrás tu espacio.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/2590296294280918096-4471019277587438384?l=aprendemosconlasciencias.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://aprendemosconlasciencias.blogspot.com/feeds/4471019277587438384/comments/default' title='Enviar comentarios'/><link rel='replies' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/primeros-pasos.html#comment-form' title='0 comentarios'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/4471019277587438384'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2590296294280918096/posts/default/4471019277587438384'/><link rel='alternate' type='text/html' href='http://aprendemosconlasciencias.blogspot.com/2011/12/primeros-pasos.html' title='Primeros pasos'/><author><name>profesanpedro</name><uri>http://www.blogger.com/profile/12231886191455190037</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry></feed>
