<?xml version='1.0' encoding='UTF-8'?><rss xmlns:atom="http://www.w3.org/2005/Atom" xmlns:openSearch="http://a9.com/-/spec/opensearchrss/1.0/" xmlns:blogger="http://schemas.google.com/blogger/2008" xmlns:georss="http://www.georss.org/georss" xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr="http://purl.org/syndication/thread/1.0" version="2.0"><channel><atom:id>tag:blogger.com,1999:blog-6076719543911084504</atom:id><lastBuildDate>Fri, 13 Sep 2024 17:20:38 +0000</lastBuildDate><category>plantilla</category><category>fotografia</category><category>marcas</category><category>superposición</category><title>Ejemplos</title><description>Efrain De Luna, Lab. de Morfometria, INECOL</description><link>http://edeluna-ejemplos.blogspot.com/</link><managingEditor>noreply@blogger.com (Unknown)</managingEditor><generator>Blogger</generator><openSearch:totalResults>13</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-5378291929333580778</guid><pubDate>Tue, 23 May 2017 16:38:00 +0000</pubDate><atom:updated>2017-05-23T09:45:21.943-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">plantilla</category><title>Diseño de plantilla con cuatro abanicos</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEinF3B8w1jihMc4sVXi94aJx8qZ-wv7SDR2TC3a93d2WeJycR9ZixMbvWgxgcDS41yfsSDKzUGqXZ4NoFoVxIC1Viml7FBYnXJUfaT0YF8qFI9VRkdEfPArePQJg5DzsZ1Fd5GqKoLO1s8/s1600/Ccerolita.PNG&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;181&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEinF3B8w1jihMc4sVXi94aJx8qZ-wv7SDR2TC3a93d2WeJycR9ZixMbvWgxgcDS41yfsSDKzUGqXZ4NoFoVxIC1Viml7FBYnXJUfaT0YF8qFI9VRkdEfPArePQJg5DzsZ1Fd5GqKoLO1s8/s400/Ccerolita.PNG&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
Este diseño usa cuatro abanicos para el registro de la forma del prosoma y opistosoma de especímenes de la cacerolita de mar (&lt;a href=&quot;http://www.iucnredlist.org/details/11987/0&quot; target=&quot;_blank&quot;&gt;&lt;i&gt;Limulus polyphemus&lt;/i&gt;&lt;/a&gt;)&lt;br /&gt;
Los puntos (marcas y semi-marcas) se usarán para analizar la variación 
de la forma en relación a las caracteristicas ecológicas de varias localidades en la costa norte de la peninsula de Yucatán. Esta fotografía es cortesía de la Bióloga &lt;a href=&quot;http://edeluna-visitantes.blogspot.mx/2017/05/priscila-martinez.html&quot; target=&quot;_blank&quot;&gt;Priscila Martínez (UADY) &lt;/a&gt;</description><link>http://edeluna-ejemplos.blogspot.com/2017/05/diseno-de-plantilla-con-cuatro-peines.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEinF3B8w1jihMc4sVXi94aJx8qZ-wv7SDR2TC3a93d2WeJycR9ZixMbvWgxgcDS41yfsSDKzUGqXZ4NoFoVxIC1Viml7FBYnXJUfaT0YF8qFI9VRkdEfPArePQJg5DzsZ1Fd5GqKoLO1s8/s72-c/Ccerolita.PNG" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-3927756913924763941</guid><pubDate>Fri, 12 Aug 2016 15:30:00 +0000</pubDate><atom:updated>2016-08-23T13:26:48.287-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">plantilla</category><title>Diseño de una plantilla combinando peines, abanicos y marcas</title><description>&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjWw2O9CstkQj4V7bGIPXrYz-9eJCEMKKDBofgvKvPQli06onqIDOboQaB0vm9INThZTHrCg38OYlsA4DLnsXc9b6q718ZPoZ83d5DVb8G8IEX2ardrYmqYMDr4V5DcBZGQXy7qBSBACwU/s400/Myotiskeaysi.jpg&quot; imageanchor=&quot;1&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;206&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjWw2O9CstkQj4V7bGIPXrYz-9eJCEMKKDBofgvKvPQli06onqIDOboQaB0vm9INThZTHrCg38OYlsA4DLnsXc9b6q718ZPoZ83d5DVb8G8IEX2ardrYmqYMDr4V5DcBZGQXy7qBSBACwU/s400/Myotiskeaysi.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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Este diseño usa dos pienes, un abanico y varias marcas para el registro de la forma del cráneo de&amp;nbsp; murciélagos del genero &lt;i&gt;Myotis&lt;/i&gt;.&lt;br /&gt;
Los puntos (marcas y semi-marcas) se usaron para analizar la variación de la forma en relación a la función masticatoria. Esta foto es cortesía de la Dra, Sandra Ospina.&lt;br /&gt;
La referencia del artículo esta aqui &lt;a href=&quot;http://edeluna-papers.blogspot.mx/2016/04/sandra-ospina-e-de-luna-l-g-herrera-j-j.html&quot; target=&quot;_blank&quot;&gt;&amp;gt;&amp;gt;&amp;gt;&lt;/a&gt; &lt;br /&gt;
&lt;br /&gt;</description><link>http://edeluna-ejemplos.blogspot.com/2016/08/diseno-de-una-plantilla-combinando.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjWw2O9CstkQj4V7bGIPXrYz-9eJCEMKKDBofgvKvPQli06onqIDOboQaB0vm9INThZTHrCg38OYlsA4DLnsXc9b6q718ZPoZ83d5DVb8G8IEX2ardrYmqYMDr4V5DcBZGQXy7qBSBACwU/s72-c/Myotiskeaysi.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-7270933544237036956</guid><pubDate>Fri, 17 Apr 2015 17:18:00 +0000</pubDate><atom:updated>2016-08-12T07:59:24.800-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">marcas</category><title>Diseño para el registro de las marcas en un ala de Euglossa</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjC4vnLybnPKZnCGjaJTZVsRfp4GXfqxqeYi34tMdSazw8MJOKuL_s5yposwRmNYNyLa5mTqlpVeHmyEm8oEi3MBHcXp-Ly_D7holjj8P-nXXOkQP8G_ULUUUVIM9wg3CA4V287LhQGhOo/s1600/Euglosa.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjC4vnLybnPKZnCGjaJTZVsRfp4GXfqxqeYi34tMdSazw8MJOKuL_s5yposwRmNYNyLa5mTqlpVeHmyEm8oEi3MBHcXp-Ly_D7holjj8P-nXXOkQP8G_ULUUUVIM9wg3CA4V287LhQGhOo/s1600/Euglosa.png&quot; height=&quot;125&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
Las 18 marcas se colocaron en las intersecciones entre venas. A partir de las coordenadas se calcularon diez distancias entre pares de marcas y siete ángulos entre trios de marcas con el programa TMorphGen (IMP, Sheets 2006).&lt;br /&gt;
&lt;br /&gt;
Las 18 marcas también se usaron para analizar estadísticamente el poder de discriminación de morfotipos de machos mediante el patrón de venación en las alas de &lt;i&gt;Euglossa viridissima&lt;/i&gt; y &lt;i&gt;E. dilemma&lt;/i&gt; en mesoamerica.</description><link>http://edeluna-ejemplos.blogspot.com/2015/04/diseno-para-el-registro-de-las-marcas.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjC4vnLybnPKZnCGjaJTZVsRfp4GXfqxqeYi34tMdSazw8MJOKuL_s5yposwRmNYNyLa5mTqlpVeHmyEm8oEi3MBHcXp-Ly_D7holjj8P-nXXOkQP8G_ULUUUVIM9wg3CA4V287LhQGhOo/s72-c/Euglosa.png" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-7967293967335045473</guid><pubDate>Thu, 07 Mar 2013 17:31:00 +0000</pubDate><atom:updated>2017-11-16T11:17:23.658-08:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">fotografia</category><title>Diversidad de organismos y formas estudiados en el Lab</title><description>&lt;div style=&quot;text-align: center;&quot;&gt;
&amp;nbsp; FOTOGRAFIAS CON CAMARA DIGITAL MONTADA&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
SOBRE SOPORTE VERTICAL&lt;/div&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhzNjgwfGIYNhgRhnOLu7UDOFs2j7VggQrB9n2QXGV2dF8EWQtlRA7w1dBUb7fr0rYD_0nqWdZcwLBLxPIt0G56MfdslCsCnTHTYtz5O72gk_cDf3-kTKUwsfMzCjN0jFxv5Kl9ZZszFMc/s1600/Itzi400.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5664894402751396386&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhzNjgwfGIYNhgRhnOLu7UDOFs2j7VggQrB9n2QXGV2dF8EWQtlRA7w1dBUb7fr0rYD_0nqWdZcwLBLxPIt0G56MfdslCsCnTHTYtz5O72gk_cDf3-kTKUwsfMzCjN0jFxv5Kl9ZZszFMc/s400/Itzi400.jpg&quot; style=&quot;height: 266px; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhlUdWiK_48FMkjka7LJ8Ab1fNm9HtpWOdAUJBtHPJl0uxNQcc6BNi-vLeaSfyROOQfVLkGCpXK8A25Pv0acMYZTQVxaiXIrDo9No1afZubdurK-ITLnK7asypfThfgLPFPCWQ2B8XNE8Q8/s1600/equipo12.jpg&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5660778591510596098&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhlUdWiK_48FMkjka7LJ8Ab1fNm9HtpWOdAUJBtHPJl0uxNQcc6BNi-vLeaSfyROOQfVLkGCpXK8A25Pv0acMYZTQVxaiXIrDo9No1afZubdurK-ITLnK7asypfThfgLPFPCWQ2B8XNE8Q8/s400/equipo12.jpg&quot; style=&quot;height: 302px; width: 400px;&quot; /&gt;&lt;/a&gt; &lt;/div&gt;
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&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi4ZDcvBrX4Kh9a2rbP-i3sZtWAfg3XpjUa8f7DZnjzW_qQMCHxZHjvXDNb4AnNgHhBPAyPZXC_2pFW_kIXnE2rAdZeYOLMvK-zh0eNBuPJMIfuvMnHWxAR4MKty_1uu_Gn54UHar8RZnpB/s1600/equipo7.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5660778170579764274&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi4ZDcvBrX4Kh9a2rbP-i3sZtWAfg3XpjUa8f7DZnjzW_qQMCHxZHjvXDNb4AnNgHhBPAyPZXC_2pFW_kIXnE2rAdZeYOLMvK-zh0eNBuPJMIfuvMnHWxAR4MKty_1uu_Gn54UHar8RZnpB/s400/equipo7.jpg&quot; style=&quot;height: 300px; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;El craneo fue 
fotografiado haciendo zoom para lograr que el objeto ocupe la mayor 
parte del campo, dejando libre la zona deformada del borde. Foto 
cortesia del Dr. Jose Antonio Guerrero, Fac. de Biologia, U. A. Edo. 
Morelos. Cuernavaca.&lt;/td&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;
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&amp;nbsp;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5660770977653430402&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZat3PxRAzOK8T104b7Ytj7xTlOH2xc2FWkn-pRNNVPxrEXbQpL6KVPy8IHdTnUYuTIMQHnXCIw4lAZ4xZA9K0BaYDGTq1-asRxfhyaJdgtLRJzuo45zRzHTNyMdZLXf0xzJp8VQMF44l-/s400/Herichthys-landmarks.jpg&quot; style=&quot;height: 174px; width: 400px;&quot; /&gt;&lt;/div&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj3fZUG2kFcW_uaMnIrifm9ckZF7LlzWkCXjUGDQIxJFeYGGXvy_tDyyWQo70r9qbUehSmb_Qbt8r2tOZzX3562zdCE9IoI2iQcM1itZB5Leeo7BccTY2_D1VBWKhcia2bCUl-tQq_YS6Im/s1600/triatominos-marcas.jpg&quot; onblur=&quot;try {parent.deselectBloggerImageGracefully();} catch(e) {}&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5660771856785939410&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj3fZUG2kFcW_uaMnIrifm9ckZF7LlzWkCXjUGDQIxJFeYGGXvy_tDyyWQo70r9qbUehSmb_Qbt8r2tOZzX3562zdCE9IoI2iQcM1itZB5Leeo7BccTY2_D1VBWKhcia2bCUl-tQq_YS6Im/s400/triatominos-marcas.jpg&quot; style=&quot;height: 259px; width: 400px;&quot; /&gt;&lt;/a&gt; &lt;/div&gt;
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FOTOGRAFIA CON CAMARA DIGITAL MONTADA&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
SOBRE MICROSCOPIO ESTEREOSCOPICO&lt;/div&gt;
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&lt;img border=&quot;0&quot; height=&quot;242&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgZYvNuwDSfMdFo7D7AtPnRX5O_BS8OzhqETUXce3xdMqDIKdjy2uI5YaTjalg1LgS7l7I6R9xYxwULYLGP74qePa6hiIQ_UEe1zSCM1s6LmdIeYSOW4khFW-erFj4KpXqd4Rj_DvM8Stw/s320/Miguel-2.jpg&quot; width=&quot;320&quot; /&gt; &lt;/div&gt;
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&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgS-BnSnnvRsKHDOT1ZYLU1CWkbs4Qy2BPegwQR7cEL2oBuss6ZiYO2wOOa83o4mjTDjs3pOc2JecN82Ovr0n741diUQD-wtOYu4IL-bUV41ztoVpgcVv5iL8RgTLw2cbBAJ6DUppdyRi4P/s1600/foto-composicion-Larry.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;266&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgS-BnSnnvRsKHDOT1ZYLU1CWkbs4Qy2BPegwQR7cEL2oBuss6ZiYO2wOOa83o4mjTDjs3pOc2JecN82Ovr0n741diUQD-wtOYu4IL-bUV41ztoVpgcVv5iL8RgTLw2cbBAJ6DUppdyRi4P/s400/foto-composicion-Larry.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Menton de un 
Passalido (Coleoptera). Fotografia cortesia de Larry Jimenez, Posgrado. 
INECOL. Foto tomada con una&amp;nbsp; Cámara D-SLR Canon 50D, adaptada al tubo C 
de un microscopio estereoscopico. La escala es en milimetros. &lt;/td&gt;&lt;/tr&gt;
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&lt;/div&gt;
&lt;table cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;clear: right; float: right; margin-bottom: 1em; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEipc2CQutVaIUXCxswozmvpyrLTwb8qUf7CcpOHdflW4TVcjRKwvHgQ3kPXwHsJSgsLEtntipWgyzjmHYsjS58L_tSGbtfz2PyZFaM8RG1vlKtVxRmVzYQ7Mc1OXo927pYtOXaEfe0M0v2G/s1600/Slide30.jpg&quot; onblur=&quot;try {parent.deselectBloggerImageGracefully();} catch(e) {}&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; height=&quot;150&quot; id=&quot;BLOGGER_PHOTO_ID_5660780347618967170&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEipc2CQutVaIUXCxswozmvpyrLTwb8qUf7CcpOHdflW4TVcjRKwvHgQ3kPXwHsJSgsLEtntipWgyzjmHYsjS58L_tSGbtfz2PyZFaM8RG1vlKtVxRmVzYQ7Mc1OXo927pYtOXaEfe0M0v2G/s200/Slide30.jpg&quot; style=&quot;height: 300px; width: 400px;&quot; width=&quot;200&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;http://www.blogger.com/blogger.g?blogID=6076719543911084504&quot; imageanchor=&quot;1&quot; style=&quot;clear: right; float: right; margin-bottom: 1em; margin-left: 1em;&quot;&gt;&lt;/a&gt;Ejemplo de fotografia bajo el microscopio estereóscopico.&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;/div&gt;
&lt;br /&gt;
Primero
 las alas se prepararon y alinearon en un portaobjetos. Luego cada ala 
individualmente se fotografió bajo el estéreomicroscopio. Las unidades 
de la regla en la imagen son milimetros.&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
--&lt;br /&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiAvl0ZFfce4ewdB0NsWNIW7paGWOb7On_QKR0fQ9Xmh2PfxLRZf1TDIMB8zIW9vcKyDVno0c9kSIt1Prp93uiW9mT8jezsChnaAOvmfKAYJILtySouR-gVX2rBM-pA5ygbdTVBHZgX88aF/s1600/dientedetiburon.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;297&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiAvl0ZFfce4ewdB0NsWNIW7paGWOb7On_QKR0fQ9Xmh2PfxLRZf1TDIMB8zIW9vcKyDVno0c9kSIt1Prp93uiW9mT8jezsChnaAOvmfKAYJILtySouR-gVX2rBM-pA5ygbdTVBHZgX88aF/s320/dientedetiburon.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Diente de tiburón&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
--&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgbQ8e-gTZ1RvvYAe1ABgvU7YyVNwBqEV6c3G49nhETyZqqXqWsan1wwXj_ljuFuQ-I7T1BzMHPQIttuPmkEcKBcakSfTGZTluyoQAoG5t7FSTB6GikfRT0Yk6V9EyCnNdPpE3KhAlnMpM6/s1600/doble+peine.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;149&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgbQ8e-gTZ1RvvYAe1ABgvU7YyVNwBqEV6c3G49nhETyZqqXqWsan1wwXj_ljuFuQ-I7T1BzMHPQIttuPmkEcKBcakSfTGZTluyoQAoG5t7FSTB6GikfRT0Yk6V9EyCnNdPpE3KhAlnMpM6/s320/doble+peine.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiOn_zgF-ubNHoweWiZYAc6FgwDMmGH136_IWFzTVAO7EMZMaW6yujDtOXqdeXFmaMXo7C7jbtJJt1hL6hMLlsK5XdJ5UCjJP6FpqF-K6gKA0VsOlSnk7LD4e9udp2IG-k7IWpT_SQ53N8q/s1600/tira4.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiOn_zgF-ubNHoweWiZYAc6FgwDMmGH136_IWFzTVAO7EMZMaW6yujDtOXqdeXFmaMXo7C7jbtJJt1hL6hMLlsK5XdJ5UCjJP6FpqF-K6gKA0VsOlSnk7LD4e9udp2IG-k7IWpT_SQ53N8q/s1600/tira4.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjfcnNrFIh7RBayj2PeSYt7hylKgrPBjoTDYM0q9PynYAOKWwu5yFQpupDu_dIT8l7xWQ4fuao0p__O-RfRnx0ptFjtVvqe4MbjnBpPZg-xTpCFnwUooxw04OGmzjXrd88MjIdxtKmDwz9V/s1600/heliconius.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjfcnNrFIh7RBayj2PeSYt7hylKgrPBjoTDYM0q9PynYAOKWwu5yFQpupDu_dIT8l7xWQ4fuao0p__O-RfRnx0ptFjtVvqe4MbjnBpPZg-xTpCFnwUooxw04OGmzjXrd88MjIdxtKmDwz9V/s1600/heliconius.png&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
-- &lt;br /&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
FOTOGRAFIAS CON CAMARA DIGITAL MONTADA&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
SOBRE MICROSCOPIO COMPUESTO&lt;/div&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJW1pBEz0DU6FgmtYFY0wnour5hB2wmlAzk-J_bOwnGB_iLNbQcNOBr8gVAzvyzY_a2VlyRUUNXuDj8Qwsz_KSFhLxeQJuIkBaloH7gp_TAcnpX1e5DbEb4XnQO1y5lG9t7oii2Qj8L-CF/s1600/reflexifolia6001fan.jpg&quot; onblur=&quot;try {parent.deselectBloggerImageGracefully();} catch(e) {}&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5670050684472460962&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJW1pBEz0DU6FgmtYFY0wnour5hB2wmlAzk-J_bOwnGB_iLNbQcNOBr8gVAzvyzY_a2VlyRUUNXuDj8Qwsz_KSFhLxeQJuIkBaloH7gp_TAcnpX1e5DbEb4XnQO1y5lG9t7oii2Qj8L-CF/s400/reflexifolia6001fan.jpg&quot; style=&quot;height: 284px; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Hoja de un musgo (Braunia, Hedwigiaceae). Foto tomada al microscopio compuesto&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
--&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiPCBKd1-1H0ADync3tYOovf8piDI6q8C0hg3NxOS1N5mlL93TrdoxARkNSKo_kbvipU_OQk93-YijYFRZ3u1810U3DTMJmwTZ-rOA_Mu6kTF2bxAEMdjvix6LPbdTpcsBH3ihHfwsW0-io/s1600/SEMILLAS.png&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;484&quot; data-original-width=&quot;640&quot; height=&quot;242&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiPCBKd1-1H0ADync3tYOovf8piDI6q8C0hg3NxOS1N5mlL93TrdoxARkNSKo_kbvipU_OQk93-YijYFRZ3u1810U3DTMJmwTZ-rOA_Mu6kTF2bxAEMdjvix6LPbdTpcsBH3ihHfwsW0-io/s320/SEMILLAS.png&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Semillas de chile jalapeño. Foto tomada al microscopio estereóscopico.&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;</description><link>http://edeluna-ejemplos.blogspot.com/2013/03/diversidad-de-organismos-y-formas.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgSFL8lO-GRRwDzcr4xcl7CmSIaJKbQ4IAUO3X9kXFT2Fmo7EnRqG_TRcHz55bP7L5A4WxweSTGf90Mqc_UCrEQYlO3i0B5MFPN-bMWRTYQJiwsCIXZlNQDbHhBm2D2oY3x-CQix-RElVT6/s72-c/hoja400.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-4119421752308605770</guid><pubDate>Thu, 16 Feb 2012 20:57:00 +0000</pubDate><atom:updated>2016-08-12T07:58:42.573-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">fotografia</category><title>Composicion de la foto para morfometria</title><description>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgS-BnSnnvRsKHDOT1ZYLU1CWkbs4Qy2BPegwQR7cEL2oBuss6ZiYO2wOOa83o4mjTDjs3pOc2JecN82Ovr0n741diUQD-wtOYu4IL-bUV41ztoVpgcVv5iL8RgTLw2cbBAJ6DUppdyRi4P/s1600/foto-composicion-Larry.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt; &lt;/a&gt;&lt;/div&gt;
Composición:&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj7MkjutmIzIIeiRGznhafr-NuqkqYCgBPmyZlRAWEh1XGrRHL7h8YYIr9Y1TrS_Ecb0CIGI_Jo-Vr1g62cNLQ-vLfRf-GMIqAM7YJ9k63KAQlPy7bZx2_pgRU2t3YeM1FV_BR_SwPDnbd4/s1600/foto-composicion.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;145&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj7MkjutmIzIIeiRGznhafr-NuqkqYCgBPmyZlRAWEh1XGrRHL7h8YYIr9Y1TrS_Ecb0CIGI_Jo-Vr1g62cNLQ-vLfRf-GMIqAM7YJ9k63KAQlPy7bZx2_pgRU2t3YeM1FV_BR_SwPDnbd4/s400/foto-composicion.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
La foto de la izquierda no es recomendable. El objeto en la foto de la derecha llena el espacio del rectángulo interno imaginario donde la deformación es mínima o ausente.&lt;br /&gt;
&lt;br /&gt;
Caracteristicas: &lt;br /&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg4wdQv2xIv0TXkQNC7dHcRjH50mhYJcoo-7kDUVmLQ6Sp03EftyzPO8UMFJ-fZWoZOgUOfN_E_DC-OR6QaQ7gLkESlYcLwifeBTPg0yg6DtuFenBW2ARrnTXRzv0WGvTsfUSFEK1YBV-xm/s1600/foto-caracteristicas.jpg&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;271&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg4wdQv2xIv0TXkQNC7dHcRjH50mhYJcoo-7kDUVmLQ6Sp03EftyzPO8UMFJ-fZWoZOgUOfN_E_DC-OR6QaQ7gLkESlYcLwifeBTPg0yg6DtuFenBW2ARrnTXRzv0WGvTsfUSFEK1YBV-xm/s400/foto-caracteristicas.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
Ejemplos:&lt;br /&gt;
&lt;br /&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiD0V1uilW62bXclYvXbonKZATf1HXEi0WGRJQE0t0AEmctdHm2N3tCRpu4gNY5Q5hNW6xyS8EIlvpv0GTTs4NDqPO0YfoUuO7xQkthEU1_rkFSq4Sn-hclrUqjtpSKpvEdJ5wqMPSCax-y/s1600/equipo11.png&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5660778514297384770&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiD0V1uilW62bXclYvXbonKZATf1HXEi0WGRJQE0t0AEmctdHm2N3tCRpu4gNY5Q5hNW6xyS8EIlvpv0GTTs4NDqPO0YfoUuO7xQkthEU1_rkFSq4Sn-hclrUqjtpSKpvEdJ5wqMPSCax-y/s400/equipo11.png&quot; style=&quot;height: 300px; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;La hoja ocupa la zona sin deformacion del rectangulo central imaginario. La foto fue tomada con una cámara analoga Sony CCD DXC-107A. Foto cortesia de la Dra. Martha Martinez, Herbario, Fac. Ciencias. UNAM.&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi4ZDcvBrX4Kh9a2rbP-i3sZtWAfg3XpjUa8f7DZnjzW_qQMCHxZHjvXDNb4AnNgHhBPAyPZXC_2pFW_kIXnE2rAdZeYOLMvK-zh0eNBuPJMIfuvMnHWxAR4MKty_1uu_Gn54UHar8RZnpB/s1600/equipo7.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5660778170579764274&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi4ZDcvBrX4Kh9a2rbP-i3sZtWAfg3XpjUa8f7DZnjzW_qQMCHxZHjvXDNb4AnNgHhBPAyPZXC_2pFW_kIXnE2rAdZeYOLMvK-zh0eNBuPJMIfuvMnHWxAR4MKty_1uu_Gn54UHar8RZnpB/s400/equipo7.jpg&quot; style=&quot;height: 300px; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;El craneo fue fotografiado haciendo zoom para lograr que el objeto ocupe la mayor parte del campo, dejando libre la zona deformada del borde. Foto cortesia del Dr. Jose Antonio Guerrero, Fac. de Biologia, U. A. Edo. Morelos. Cuernavaca.&lt;/td&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgS-BnSnnvRsKHDOT1ZYLU1CWkbs4Qy2BPegwQR7cEL2oBuss6ZiYO2wOOa83o4mjTDjs3pOc2JecN82Ovr0n741diUQD-wtOYu4IL-bUV41ztoVpgcVv5iL8RgTLw2cbBAJ6DUppdyRi4P/s1600/foto-composicion-Larry.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;266&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgS-BnSnnvRsKHDOT1ZYLU1CWkbs4Qy2BPegwQR7cEL2oBuss6ZiYO2wOOa83o4mjTDjs3pOc2JecN82Ovr0n741diUQD-wtOYu4IL-bUV41ztoVpgcVv5iL8RgTLw2cbBAJ6DUppdyRi4P/s400/foto-composicion-Larry.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Menton de un Passalido (Coleoptera). Fotografia cortesia de Larry Jimenez, Posgrado. INECOL. Foto tomada con una&amp;nbsp; Cámara D-SLR Canon 50D, adaptada al tubo C de un microscopio estereoscopico. La escala es en milimetros. &lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
</description><link>http://edeluna-ejemplos.blogspot.com/2012/02/composicion-de-la-foto-para-morfometria.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj7MkjutmIzIIeiRGznhafr-NuqkqYCgBPmyZlRAWEh1XGrRHL7h8YYIr9Y1TrS_Ecb0CIGI_Jo-Vr1g62cNLQ-vLfRf-GMIqAM7YJ9k63KAQlPy7bZx2_pgRU2t3YeM1FV_BR_SwPDnbd4/s72-c/foto-composicion.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-8400204251285818942</guid><pubDate>Wed, 19 Oct 2011 20:00:00 +0000</pubDate><atom:updated>2016-08-12T08:00:23.532-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">plantilla</category><title>Plantilla con doble peine para registrar la forma de una hoja</title><description>&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJW1pBEz0DU6FgmtYFY0wnour5hB2wmlAzk-J_bOwnGB_iLNbQcNOBr8gVAzvyzY_a2VlyRUUNXuDj8Qwsz_KSFhLxeQJuIkBaloH7gp_TAcnpX1e5DbEb4XnQO1y5lG9t7oii2Qj8L-CF/s1600/reflexifolia6001fan.jpg&quot; onblur=&quot;try {parent.deselectBloggerImageGracefully();} catch(e) {}&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJW1pBEz0DU6FgmtYFY0wnour5hB2wmlAzk-J_bOwnGB_iLNbQcNOBr8gVAzvyzY_a2VlyRUUNXuDj8Qwsz_KSFhLxeQJuIkBaloH7gp_TAcnpX1e5DbEb4XnQO1y5lG9t7oii2Qj8L-CF/s400/reflexifolia6001fan.jpg&quot; id=&quot;BLOGGER_PHOTO_ID_5670050684472460962&quot; style=&quot;cursor: pointer; height: 284px; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
PLANTILLA PARA UBICAR SEMIMARCAS&lt;br /&gt;
Ejemplo de sistema de muestreo del contorno mediante semimarcas. Hoja de una especie del genero &lt;span style=&quot;font-style: italic;&quot;&gt;Braunia&lt;/span&gt; (Hedwigiaceae).&lt;br /&gt;
&lt;br /&gt;
La plantilla para ubicar puntos consiste en dos peines de 12  lineas dibujados con el programa MakeFan.&lt;br /&gt;
El contorno de la lámina se registra en los puntos donde se intersecta el margen con cada linea del peine.</description><link>http://edeluna-ejemplos.blogspot.com/2011/10/plantilla-con-doble-peine.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJW1pBEz0DU6FgmtYFY0wnour5hB2wmlAzk-J_bOwnGB_iLNbQcNOBr8gVAzvyzY_a2VlyRUUNXuDj8Qwsz_KSFhLxeQJuIkBaloH7gp_TAcnpX1e5DbEb4XnQO1y5lG9t7oii2Qj8L-CF/s72-c/reflexifolia6001fan.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-5831003973991614102</guid><pubDate>Thu, 06 Oct 2011 20:30:00 +0000</pubDate><atom:updated>2016-08-12T08:00:48.551-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">fotografia</category><title>Fotografia bajo el microscopio estereoscópico</title><description>&lt;a 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&quot; 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Ejemplo de fotografia bajo el microscopio estereóscopico.&lt;br /&gt;
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Primero las alas se prepararon y alinearon en un portaobjetos. Luego cada ala individualmente se fotografió bajo el estéreomicroscopio. Las unidades de la regla en la imagen son milimetros.&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiwDtylunmJ7awjReQRD754kMi8R3-AXvesWkj0N5LZgS6gmP3LKxkExkUPGa1dxpSZLiYbwvhTBEi5SN1INVflocxSUBzdeQmVlNnpuL-ieLcr4s_Nd5Aixo8X0uKumg-pmJm1zC4nWbam/s1600/equipo3.jpg&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiwDtylunmJ7awjReQRD754kMi8R3-AXvesWkj0N5LZgS6gmP3LKxkExkUPGa1dxpSZLiYbwvhTBEi5SN1INVflocxSUBzdeQmVlNnpuL-ieLcr4s_Nd5Aixo8X0uKumg-pmJm1zC4nWbam/s400/equipo3.jpg&quot; id=&quot;BLOGGER_PHOTO_ID_5660780709000356034&quot; style=&quot;cursor: pointer; height: 330px; width: 250px;&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
Fotografia bajo el microscopio estereoscópico del esporofito de un musgo (Braunia exserta). Se usó  papel milimetrico como fondo, para referencia de tamaño.&lt;br /&gt;
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&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgS-BnSnnvRsKHDOT1ZYLU1CWkbs4Qy2BPegwQR7cEL2oBuss6ZiYO2wOOa83o4mjTDjs3pOc2JecN82Ovr0n741diUQD-wtOYu4IL-bUV41ztoVpgcVv5iL8RgTLw2cbBAJ6DUppdyRi4P/s1600/foto-composicion-Larry.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgS-BnSnnvRsKHDOT1ZYLU1CWkbs4Qy2BPegwQR7cEL2oBuss6ZiYO2wOOa83o4mjTDjs3pOc2JecN82Ovr0n741diUQD-wtOYu4IL-bUV41ztoVpgcVv5iL8RgTLw2cbBAJ6DUppdyRi4P/s400/foto-composicion-Larry.jpg&quot; height=&quot;266&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
Menton de un Passalido (Coleoptera). Fotografia cortesia de Larry 
Jimenez, Posgrado. INECOL. Foto tomada con una Cámara D-SLR Canon 50D, 
adaptada al tubo C de un microscopio estereoscopico. La escala es en 
milimetros.</description><link>http://edeluna-ejemplos.blogspot.com/2011/10/fotografia-bajo-el-microscopio.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEipc2CQutVaIUXCxswozmvpyrLTwb8qUf7CcpOHdflW4TVcjRKwvHgQ3kPXwHsJSgsLEtntipWgyzjmHYsjS58L_tSGbtfz2PyZFaM8RG1vlKtVxRmVzYQ7Mc1OXo927pYtOXaEfe0M0v2G/s72-c/Slide30.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-8252757191087202208</guid><pubDate>Wed, 05 Oct 2011 20:30:00 +0000</pubDate><atom:updated>2016-08-12T08:02:01.259-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">fotografia</category><title>Fotografía con la camara montada verticalmente</title><description>&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgVvg38mvqypYiwFUFcU5E9SmUjSP5y2BnrmmBbNN73AczHIyAa-8-PZEcbVkCAiFUuLJgCkFpyZFLdAjrfDzzdxM5THdRJANuDpIUzKpk8gKxudAVpyuqo065SFxGHuPzo1ZK_Jw8JTPkA/s1600/Equipo.tif&quot; onblur=&quot;try {parent.deselectBloggerImageGracefully();} catch(e) {}&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgVvg38mvqypYiwFUFcU5E9SmUjSP5y2BnrmmBbNN73AczHIyAa-8-PZEcbVkCAiFUuLJgCkFpyZFLdAjrfDzzdxM5THdRJANuDpIUzKpk8gKxudAVpyuqo065SFxGHuPzo1ZK_Jw8JTPkA/s400/Equipo.tif&quot; id=&quot;BLOGGER_PHOTO_ID_5660845571640375426&quot; style=&quot;cursor: pointer; height: 400px; width: 300px;&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
Cámara Sony CCD DXC-107A montada en el soporte vertical del Foto-estudio Bencher con iluminación superior. La serie de fotos abajo fueron tomadas con este acomodo básico de la cámara, con un lente normal o macro.&lt;br /&gt;
&lt;br /&gt;
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&quot; /&gt;&lt;br /&gt;
Ejemplo 1: craneo de Artibeus. Fotografia con una regla milimétrica como referencia de tamaño.&lt;br /&gt;
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&quot; /&gt;&lt;br /&gt;
Ejemplo 2: hojas de Croton. Fotografia  de un ejemplar de herbario, con regla de referencia.&lt;br /&gt;
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/&gt;&lt;br /&gt;
Ejemplo 3: Camaron. Fotografia  de un ejemplar, con regla de referencia.&lt;br /&gt;
&lt;br /&gt;
&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhzNjgwfGIYNhgRhnOLu7UDOFs2j7VggQrB9n2QXGV2dF8EWQtlRA7w1dBUb7fr0rYD_0nqWdZcwLBLxPIt0G56MfdslCsCnTHTYtz5O72gk_cDf3-kTKUwsfMzCjN0jFxv5Kl9ZZszFMc/s1600/Itzi400.jpg&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhzNjgwfGIYNhgRhnOLu7UDOFs2j7VggQrB9n2QXGV2dF8EWQtlRA7w1dBUb7fr0rYD_0nqWdZcwLBLxPIt0G56MfdslCsCnTHTYtz5O72gk_cDf3-kTKUwsfMzCjN0jFxv5Kl9ZZszFMc/s400/Itzi400.jpg&quot; id=&quot;BLOGGER_PHOTO_ID_5664894402751396386&quot; style=&quot;cursor: pointer; height: 266px; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;br /&gt;
Cámara Canon EOS 50D  montada en el soporte vertical del Foto-estudio Bencher con iluminación superior. Abajo, detalle de un ejemplar de &lt;span style=&quot;font-style: italic;&quot;&gt;Salvia lavanduloides&lt;/span&gt;.&lt;br /&gt;
&lt;br /&gt;
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&quot; /&gt;&lt;br /&gt;
&lt;br /&gt;
Ejemplo de superposición Procrustes para ajustar las coordenadas de marcas y semimarcas de la forma del cuerpo de hidracáridos del subgenero Arrenurus Megaluracarus.&lt;br /&gt;
&lt;br /&gt;
El sistema de muestreo de la forma (fig arriba) consiste en una combinacion de 10 marcas (en rojo) y 58 semimarcas, los cuales se posicionaron sobre la intersección del contorno del idiosoma con líneas de referencia definidas con un abanico usando MakeFan.&lt;br /&gt;
&lt;br /&gt;
Las coordenadas “x, y” de marcas y semimarcas se digitalizaron con TPSDig, y se generó la superposición Procrustes de las configuraciones de coordenadas en CoordGen.&lt;br /&gt;
&lt;br /&gt;
Las semimarcas ademas se alinearon para confinarlas a la curva del contorno usando  SemiLand (fig abajo).&lt;br /&gt;
&lt;br /&gt;
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LqO+tKG+8WHTYPPLu+Mtb1on772/v9PO0CH2QPehQ2dw16nu7J6rj6p66/ta+9setw88GOx5MjA08vT98Npz5Avml2IjOqMOYz6vgscjXye+SZ24OFnytvZd+9TT6an36x+Qs6jZvY87cGZ8XVhfXPu0trT++evy1srOGrRO/YXnq/KGw+bprfZtxHernYafHLvpv+KPgM9P6GCuoAisYD5wFTyFMJANdAfBhEhBQshzKD7UI7Q/5gBmEHsSJ41bwlcSEomBFGRKGypTakMaQ9rDdJb0zgxBjClMRcwtLK9Ydw7wsBtyBHJmcd0i9XK/59nho+PnF5ASVBHSOagnrAXng5QY/yFmcbT4qsQryYdSFdIXZGJk3eVM5RUUuBUJil+U3ir3qdSpFqolqTtqSGviNd9pNWif1XHUldRD6Y3qVxjEGJoacRmtGXeZ5Bz2MFUwozCbNm8+ct7C/aiaJZPlqtVj6+s2Cbb2dpL2OPt3x5oczjm6HVd2onWad+4g57oEuOq5cbp9ce/zKPIM9TLw5oDr+SPfAr8gf90AtoCVwJ6gguDQEKNQntDtsOHw8ojYE+aRfJHfogaji2NCYqVjV05WxfnGS8XvJbxIrEnKPBWV7PXXsRSL08ZndM6qpMqkCadznaM59/P8x4yBzKqs0xecsmVyOC9y5JIu8ecJ50tcli9QL9S/YlZkU+x01bPE89qx0sNlWteVyuVuyN1UqdCvtKsKupVWXVXzpHb5DlWdaL1Rg0fjqabi5nt3X7Vs3mO6L9/m2p7X8eQh1Cnd5dqd0XP30WTvbj/HY6UBx8HbQ+xPzw5vPnd78XxEc/TOK57xnDeYici3vFOq790+XP24tRC4RL08sfZug+1b2g/R/fj/PlvarwkYOQBKxgCwJgBgOgBA0TgA/LQAUMPc05wSAEtFgCj3AAiCKoAij/xTPxhgjqkLc8oIkAEqQBeYBNsQEyQNc8EQKBu6BT2C+d4PBAtCBmGBCIRZ3S3EIGIJSQEzOFNkEDIb2YQcR/5EcaP0UL6oLFQz6i0ajRZDW6ET0LXodxgajCYmDHMTM4mlxxpjk2FutYNTxEXh7uH28Dr4dPwIgZsQQLhPpCS6Eh9RiFBkUWxTusBVSpHqBjUT9WnqbRo/mmlaW9phOkO6LnoN+gcMmgxdjPqMQ0xWTO+YfZm3Wc6wsrFWs2mzvT4Qwk7BXs1xhOMb51UuI64t0nVuax48TztvOJ843yL/TQFPQSHBdaGOg+eFnUSkRQmiM2Lth66Ix0mQJfWlxKVZZTAy27Kf5d7Lv1IYUnyk1KbcqFKtel2tSP2SRpZmmlastpeOta6+nrK+lIGoobCRqLGkidJhPVMrM0/z2CPZFnVHn1tuWrPb6NmG2pXZv3KgcTQ6fsapj0x0MXdNdLvjPuvJ6XXcu8xn3c/A/0YgVdDJ4PVQ/7DPEaonMiI/RmvFXD9JFZcQv5MYf4oi+VqKxukPZzPTtNK3z9dnhl5QyEFefHmpMj+lwOOKUbFGiXqpxnXdGyYV1lUu1SG1yXfy6+80rtw1aq1vk+542pnVE9+XPzA6NP1s8uXoWO/rO5MXp8JmzD9mfyKtqK/f37jyjfhd/ofSLv+v9YMHaAJnEA+uwCcGE+AnRIK0IW8oE7oNDUNrML+XRxxDxCOuwxx+DcmK1EB6Iy8g7yM/omhRKigv1EVUF2oNzYU2g+PdgJ7HcGKsMecxfVgkVgMbh+3AIWD+fA43hufBB+MfEhgI3oQHRDZiNHGKwoCinpJEmUEFUUXAnNaLepbGnWYeZqxf6eLoifRXGCQYehgdGTeZMpnFmAdY/FipWOvYbA+AA5Xs1hw4jnucwVwHuWZIV7mdeXh55nlv88XwGwgwCywIPhAqOBgpbCuiJMolhhVbPzQlPizRLdkqVSddLVMrWy93T74brl5vlZZVgCq9mpC6moa1ZqBWovY5nQLdar2H+q8MvsC1S8LE4vAJ0yKzXvM1C/ajhpaRVpXW72xZ7Czts4+NOLIdJztVOm+4aLrGujW5b3jKe8V7D/py+UX4vwiUDroUvBvqGfYsQvBEbORItERMZuzXuOPxTxK1kzqStf4aOG17Zj7VNu3xOfXzTZmSWbezZXPac00vzeTHF3AX9haFXxUpeVeafV23fONmaaVZ1XZ1KVx9NuqKG4yaGJqnWmruxbYZdbA+mOts6k5+ZNHH078+0PWk6WnLs44XPSODYyPjk28+Tq6++/4e/YH244F5tkW6JcTn+ZWutawvFhvozapv+tuvdzx/rO1G/oq/DDgGnyFdB/1gBWKGdw+B0BWoB1qGZ7wOfJJTjBhC7CLFkWR4pvcid1CSKE9UEWoUTY02gk9aHmFwGGNMJmYMS8L6Ye/hKHFkXAueER+GH4PPQcqJ9MRk+KQjkGKB0o3yPZUL1Sy1D/U6TSwtjvYSnRDdfXoHBhRDDaMDExVTF3MsiyLLNmsbW/IBM3Z29mWOLs7LXKGkw9zC8Bxe5B3iq+cvEEgRDBPyOegifFzEUdRJzP1QgHi0xFnJAqnb0r0yc3J4+UMKNorJSg3K86pcanbquRqjWqzajjplusv6qgaZhvPGuiblpkSzcPMZixOWXFZtNma2I/Zmx9oceY4nOU2S5V0yXJfcjT1qvZi9U3x2/RICKAPLg01CdsNaImROXI9iiU6PBScj4j4neCROnzqe/DbFGZ6lsXDFeHU+OVMs63l20EV8bkGeYH5NgVRhfZFUcXOJ6rW+MqvrczdiKugqq27pVb+vjbtzoO5ug2XjRLPL3cXWiPuYtvwOqQfPOiO6eXpe9qb3Gw1QDLYMcTxNGJ59bvTi9gjzaPzY/PiR1/cmBCaz3v6c8p0enzH40Dy79XF77tv8xsLK4tyn8aX+zw3Ll1diV+3WJNfR68+/XPnqvMELs47cLeOtnW+V2xbb29+Ld9R2Jn/E/mT8WbOrtzu+57cf/1APaan96gEgCi34+PHt3t4XAQCwFwD4mbW3t3Ntb+9nKbzJhN+BPPD7/b5i3xgDn7kXwjUGgJ7E2v94D/NfRQ6N6GiadkcAACAASURBVHgB7X0JfBXV2fc5Z+YmEJIbFVlkSXIvIqICZVFxqV+tmoTNVi3Wra3b61J3+mlVEpKQ4FbX+rrr21rtq1a/qigkQa1bLVADKggqNLlZ2BUlO7n3zpzv/5ybCUPMzL0JoVAy8/slM3fmnOec85xnnnPmPP/zPFxKybzD40B3OSC6m8FL73GAOOAJjicHPeKAJzg9YpuXyRMcTwZ6xAFPcHrENi+TJzieDPSIA57g9IhtXiZPcDwZ6BEH9O7mGvTbhWn9U7TMZiZqtxdMa+hu/t5IT3VISU3OqMnPWdNTeryoiNpuyoICs6c0+nK+hDVORtGiY0aVlH+UltbvS13T30zXxHeBkiV3dJd5/NyXtWBJ+TXtHdfd7Az5RJo/+WWNyYndzmzLENROKM/SpmbbbnmX3eBAQoITKCqdquv6EryaxVV52cOr8nKyJJOnCc5uCxQvPr4b5bGsoweMQ/qb8aZHu5PPSpupTco0DXZ3VX7u89a97p5J+BiTU8JGpKK7eb30MQ7EHapIMwS1qX+BoNwQysstsxiH6/dGFZddI7lUw1VwQdlszsQ8JmUGY3xxc/3Wy7f87hfN0C75yLuNM/5j5K3jun4WZ/IQ3J8PAZw3akHZyVLyOzhjAeRbVGUsvZaEKqvkjYDgSbcjzwzk3SileVFVXu5XQiaNYBr/Ge6/S3UJLFjycy7Z1aAZhNXt3VBdzeXyiSsi9Mx+jFqw5EL8vhG2ORnQpj6LtN9tLJj5DccRKC6bwzm7lNLj/l1Vc3Oeo+vg/NJZTNNOr5qbfQP99o5dHIircaDOTwczfaG8aa/syha7qszPfbQ6b8YXweLyH5LQRKKR85kRGQdhOiolffBVKhVnM9E36Bj+ScRgj6NrPkHvPNpmRH4/qmjxERCa5yXnj0C4Tkf6EwPaCVdTPsGSnmQmeyscNY+DMK5D/nZ6/BSOTJQmo6R0FARmjinN20xDnoKbJ2UOzzyZntmPUSVLZqIN8zGjeQB1ewCCeBfjTGmbrOKyW3B9Bp5dzCT/Lf6eHJn35nCVX/DBqNdGOy3vOsaBuIKDTjoNSd+iN9WRaZznSYPNqS2Y8XllwcxaML8cnXGkmsdIPt40zBsr52bfVVeQ8y90WqY0+Tv0tktNy0NH3haam/0SaRMmzUWMyyNG3fpyOvKfCoFo3FAwbUO0OXrtTsbvp/IhKJNQk5V0rRmaLxJlF1bn5y6VYd4GcYoIYfro2e6HvA20b6rMz/nf0NzcF/AshHpUDC56ORXD7eXh5pYL8RJ8XJmX/Sbob/Ql+4KUH3V6JjQ3557daXm/iANxhyom+EHc/P5bFywpGwPmj4xK/p0uZLCqIPdtNi8mW3jz/dASG4Pi2LHQMF9Xz5tWSoWpYU+fOq5NRj7JLFoU1HT9AtA4PViy5F71XPA0nO+qvGt2Pe7drwnxGs4bxQD9iY1zs++mNBCOSZjjLKBroZuHJjExJ7hgyYlaCq/DrSN3GoYSKnpOB83PuC6GhaLL32QsV92DFtmJ4a0iVU+HFpMjk1IGrEI56hnqMzjCw1vUD++fIwfiahwMK8mM8yHfo8DFH9EBKRqXk9CbWy2NxK98Em+8nNFmyKdNJiYjb8cENMCOPwr0tpG2EZpvPGhWhqINWSGjPkB/O6ORYCi67B7SBCFj6a2m0ToEc5v5qOR8mvOMLCo/BB0+rIY1fJ5RtHCYZOI1aLMnQtGlI6KmcSOEdQPRttdVaBp9fW2zPrsDRWVZUFuToMVWQJtOMiW/3yq/zQiPDhtySF3ezPV2Gt719zkQV3C4yV6XjJ81qngxfQ0xEgy84Q+hA7+FKl+IczP0zLDM2xYdTM+DIzL+Cx3zNg0xmHBOkszcpQF0PgFp1dqLaZqNELjBWcyXIgtmhwPC/9N+uu99tuYomaallwXE1JNCBT/dEWltfQNzoA2iVbYkaUSPraH0mpY8Gx3/YWhebnmw9agBOhfPIt0nVAf7gaGwiUs+dHjRm4fyopeThMbnoc7VNXfO+A7pG2lSzdja6Ih6piVrvsd9GptD+UnAaOJup+Vd7+JAXMGpksteB3NLpdA/g8BUBkdmfYsOS9tphH9FZHaYJoYA2aAN0P+F50vRGbPDrZE8eoYJM97o2HyEfjPD3AFhOgnD3GW1nze+hyFtpdBTqvGF9SU00zURaZ4p/zLbMLlcgnRv4/5bSSkpb2CozK9acOZWE4IIqjFBlMYyFABa5R+wNP+rmPe8Do1z7PAFS0aqstr/8caGhZg3NSVrSesDun81XgIfhE9pwWg08jDK+XFAn/qFb2B6CO3YETKWFVJWCBi+wPi17WS8UycOQAbAxgQOemM1xodq7Ot/hQou3mnPQot6GUenjuFh8V31gpzN9medr2kY+noNayUBwZcSDxYuGh3RuFGbN63SnpaGJm4kJ4cKsr+037dfo04pTE8aiPkPzW/Y0KJXB28pOGubPQ1dk5bMGDZytGBbqzrXPVD0x36cDT0i3Na6ccMdZ23vnNf73TUHEhacrrN7d/sqB+IOVX2VMV673TngCY47f7ynDhzwBMeBMd5tdw54guPOH++pAwc8wXFgjHfbnQOe4Ljzx3vqwAFPcBwY491254AnOO788Z46cMATHAfGeLfdOeAJjjt/vKcOHPAEx4Ex3m13DniC484f76kDBzzBcWCMd9udA31WcAjSQWAtOruzyHvaFQcSglUAeHUm5+L1XQRkI67/aUbl5aGC3Opd93vnKjh34RCekrweUKHXsIXml71DNUaFdoGmpSXfB3E5FUikKO72A2DrhVBeNm3FcTwIcxQY778KQK8nEt0TRoIpdBEKy/ARdjhq1vzyUzWNvd4cbTk8RU953zDNy2vyp33kWPh++CBBjcOnAF33AnYqcHSkwI6Do4Ed3gqmvLFX2pTSbz6QepVABY7ubfrYBXo/EI2hqmjD0dg/NZZF5U9oY+HIkjddy+rJRsJqtrwWqMK2JObLtLdDCLYAwno3gc6i0ejsWvOfy+3P/xOuE9I42My2GEjBdyA091mNyipZNFbjvrVGixyGdzZLCHERhGkTYJrHhj5rOAdvJ+1KmIm/ndg58AS2njxm5XU7E7ZZCu0VU8qbBBd/wma4Qyk9DSnYv/UhdpPeC2mnbTUDQTcPwvxnep7IxrzggsWZnOnVhmwLVufNAlQ0dgRKyq4UTY0vqt0VXWws7OcfNB7tex4CNwha8EHaSOi0AdGiaZ2xe2ItMM73VuZn/w/dGzW/fAY2FD4R3l4/2newfwp2kZxnmPJRjbM/hPJzj7dA/4DEvojNAI9Xr2r80ImXREsKdi2052TUqyxkNFxOeGyr7L15TlDjyCloxAp7RbihtdJvI4m1gakn4c06Hz8D0ahRkjXOfx3wwNgbZeRIkxVAmIqo4+35na4hNBBOmWcy+RUyDOwAwQNiijqcAFqzAIC/EJ2xFEy+hugkujHPaMKuUwl8NEt+PbCg/BYI4gTKj12pTyihcdhY2GhKAOx3bSR03YBIBHc7JHZMSKVxiAdS4yV4KfLr7p/dirdBbS4Mt5rb8OjYIYV/HURZgyWl2eDf2Gpj+QdOvBxRVEo7Wu8C7RujJp+GV+vkTD19ym5F78UfcQVnVNGbGRg2Dm0w5K7dClQhITMh5Zs2FOZ+B7U1CR2J+Uj25bUF0yskN1dFtjdcH8qbUQut0AK17LPeJLe2ZJWUTQcD0qrm5r5cZzTVIY+pp2iHUx5TiEmgtaY6uuy/aPOeyTlA9FwJb6Ib89TOBiaPg7Z6X0h2HRf8U2jTjzuGKYeNheSVA2V1bCREh3e5AdGhbeuxLRXbovFWlZT+DB0tqo1lz9JvaDC1uXDzHdO+xs/6fqJfbAcp14rA29/Slh4nXvoExw5bmRQ1wo01+dkrTNZ2WmPU+Jzo/juOuIJjaDqkWK7v7NIEk+VZXJp/IoHAJBO7GYwnqMK0oR9MHp00MP2DQEn5Zq7JB5H/03iNoc16gol7kXYo1PQ/Apr/PeIsKKq5B8rDDge52NofhesxYNwXRFdtzNP5PdhlsQUb8xai/CPbOm3Ms8onocPc5rrKvJyRpmn8CLUflMR9czKLl0yGPgiGCnLettJC4/nxUmykuqE8bCQMf+KWzsq321nyddgGlEGTa7RlPnaUksMFjLigyNhk0+zYBbJe49pw8CwXL2FLKC+nzI2XYTP6JtJ9o2vJdeDXu9L0BTv30W716OUfcQUHW1ymoIK7DVNZc8sPw1t3FTPNP9CuBTA4wMxtn1HdsKH/MqjdS8NReT7mJ0PBnbegsb6336lzO4Li+CvQcVuYwa9gJi9Qf5JXQLO0Cw42/pnsYysfyoSW4ysT3ZgXc9OyZKuVn86h/Gnv4/QB/na6bSy0byR0S0c0Ox8YltRQlTUhDXNAXluVN01tGVWbCxk7jDYXqjxIZzJzOHhXEJXsFrrnxEsSqAhr3QnhPynCIkci6XpdCJpT/tuO+ILDaX4TExx682iTmtaffQiBuK2yYPq6ND3tB9iW+6W17QRv+6+wie8h2ieeOb/sNOS9DppJDXM07GGCekrn1sX2iosCM2rMqZqX/Zb1B43zGWemEhzQgVbbNc+CME+GxlmR6MY8pgnMKdhgu1uWzOLyozHzysUc4XnQc9xYyGwbCV3TdW4YfkeluR7ljhCS52Nf2c1WEvvmQnVPsvXg3WWgX01DD91z4mVmeOqQNM3/BW37UZ/5XOLllGpbUha2Q3cMvVZhe+EcV3AgIFDh/F7MBcg9SD20B1yZsHmYzzxM9YGqxdyjQ91CKUDDCH4/vibe1zV+ERr/HvKfo+oufNdgdnhT53bI1PS5mPC+FSqY3mlIkzUMGkdt22XctNaMDru9dBDNu0LmsjUswY15tG9Lmua9QmjvQ7WvxLD2Cb5knjIMeSV1lNvGQvtGQtd0nRuG3xsLp29EXWlo+gD761dZSXbbXIib6HgIDpsQNSJzO9I48FLtXeN8RyAjqy64oHwJeHy1NOR1lE8w+YrOaXqxdw8M4XiXe/mgoaw52tb09d1nNpKWGsGm+qGBvu3lYjrIJboxjzKQ0PmSZeZO1vzltoLZTR1EcOG2sXC3jYTd2IBop9+Tayde0nbmoBgwpqWVb2mfXCvyweIlxfWm8bu9Pd/ZK4LTEwZ5efacA5lFpUdh6/Jgcnq159TcKXiC484f76kDB+LPcRwyerf7Ngc8wenb/d/j1nuC02PW9e2M+1xw1BrOPu4DWs8huMU+rka3iidjMH3pdStTLyaO7wMQhZEjJCz5P43l8jmVebkPWOUPvfm5ASkHDanEDLsJq5jKpmQ9i3cmu5Qgh5Bp6U8jLUwNe+eIh6OBy91fazA2frNjyy/2Tg16nyrWoP4v4/ox8DN0mUWd+MkNAf8/3/cnhHWr+Vgj8qOPbrTS7+k5IY2DBTyyV8EQxzPtBQ5IH3Q97idhJajCfj+Ra4GldSyLzYVZYq8JDdXDDUdDS/dYrGwEOOuCrnwjJ9KOf3caWhfDquuWUH7OJeScyiofwv8QPK52qTXbOH+qraWl2ErbG+eENA4EhmAVsEazDsEJFL12kNBSLoEdciXctynBccKowJfwCXa8DuhQuZMBC7gVi3elgvmGwffew7h/ImhVyWj0ElpFDhSX/h9ouguRFg622Xk4LzcMdh/Qcw+hThmAXhTCGPgHYkRXjrYzxfHHCl0nHI1yyA2TRam9Hqyw8CxeUnYJFigXgcS35EkVdIvw90PAN1bDp9xca/mfyrAO8s/MNP0BvDABLKA+iRdrcril+Uby6NVVPQgxqDx/icMWYCWc2oH3Td5ZlZ/z38gLnFHZ30HnMWBz1OqvNI3rBdeuRNpspHu/ylj2CzKMklc0rN4DiMZORV0vhWnhSjI50Co9yBwObA7RmxooLn8PdXsA1ua5cJ12dj8mnw0np/yMih1VXH4B0uXDtJGKn3+GFrqV7ieCZ6J01hFX49AKJSo/HsvuC1GZTCsjF/1vho3qSayVjwH6ocINo9IZr2Oa8nkY/NaRIXTTpk0Rn84WQWD+iLciCEfVf+Oa/jiVw7l2Mpj0cwhtHfJcg/LPExp73DCVY9yX8OxqSufkaLszjqZzPciNHOo/jla1wXCQ44/DQLSoxWieiOsancuOoYDKoYP4IXWtHHV6jfHoVVywSyAF05XQuDj85trQe1BCf9gmJ8H0cSmu7yNgmaoD5ycyIX5IAoP6+LjQ34GN4kP4eb4ITLggoB+r/Br205NK0eGhsMFORbpVPuZ7JlZvhVL4zJTh8wIlizLQkBMFl9eiug/2i0b7W22EB/nzYJMowgtxEQwGF4Cf12GoPjZRPJNiQPu/uIKTIdLHgV1bojKyAnmU4ChMMJxEwoT3Mjp8uMLquGBUMAfaDa8DZN/BYPbHZAgNjMz4JRr2PjnJJuZDO7wIppLFFzyDVmLyAQJaVW+s/RuYBBiNvKV6Xs67EFqqTzOlc3K03RlH07kehPEBHWW5P/SW11MBPCsgd/xbt/erx8sSwTMf0bcfgHvAiCtfBArwqaq50z9A3QkXpGxsTvUgfqE1Z1YZDTeSE0zylAram/DyjKE6oKw10JxXhfKnL0en16C8Z0mTVtfVfoT2Gm1Rs1mFB0BIAzj5LiC+QfP+CQyCZ3ocnA9Enn8SqtE0VJu2N+/Y9hNCR6o2wuEmzfXA94fg7RX45uwV0HZkqP4t3PxuTxTPZOdDXMER3KT5zcq6wp9sRqNS1Uw+pd/tmCg/KKU2Fo1elyq00U5YFioMkt2B12n/DaijXEFvC5gOd/rkqj92AFLgR46NKh0EzjD4QrrOGjYCOGdZZy2no/PGI91qcrQNLUGOtu+Dyt5If1D5hAzcrOYD7TgaRa9TPQjjAzokgGyAnpwKtNgsGA1DgSHaWtA8G8++BwcBD34L5r9EeWIHPLoDHehaj/7JNyHfixasUzUbgDVDio1UB7TrDep/RY+zY2TUeI6uY21mXyvfzZrIQwoMUbE2ajorQ74tlA6W94lov6orhIPoPU9xNOiZaiPQCVnjUk8Gv8LV8yDs7QcNlTUFM6q6g2ey8sYVHDSSYBUr2xtWl6KlnYKK5VRtqH0KlSWNUOGGUemM14kVLCcBsL0yq/BVwEv5KBZmHZ5KNU2cC7jpY4RXQbOH1GyqWU15uAZn2+3wDkVDKJztSjdH23YcTVf1gLBPwni/kuiJFPYs2mrIaOvEULR+LG61YXhUz1R5+Kc+2VFfGda2WvegIQl45VoP8G8yhp6ONmJOcxrepjUUb4vqYPAYzii2NMEzo/VNnxF9IXRCPao6AHs0yZDsdMuZN2tsGN1Sv+0kSgdEI17MaCwd+ZbmNvhJexs508aQlrMElLQgsNY/ShTPROXYj7iCgy6bgq+fdgbyGkj0wyj8LvoKAdMAfeQVYJwjluV7eB2aMzE+tjHa+GlrU2MEQhgWyfwYqhSNtTidHvmu4RnCq5BG6fjawZtEAmxVHm/wJMHMFW6Otu04ms71IDqgNykq5UoFTGPsx6axuZCccgc1/4N4mBFmRgcMgtLzFCgXxiIyWR5FvwMLyn4FwT/ZNPlKt3qgrk1YehhLmoYwNOjAWwDauptoUB2g1ZXWM1PTJuLGlwqPTM/aXw7Khjz1mjCDpLWCrP9QQFE+6Zc6eIxCBkh2eFNTdG2MnpoWdPDJaiOo7QDtIYThVmjE/slPAyyXnjCeiYjbDlfBUV8Ckh0DWKhqGAqvwV+4enWjUqVoDDSHrHDDqHTG62QyP4RE1hCkQalT7BqAri1DELUPfUwrNQ3jWmIc4VWst03VF7ggfEWpepATbAhsWpX58RdujrbtOJrO9VCb8RgXdfnTq9p9M6/h+mHLlZNvhDmizk4W+tk2XjGqM7TQ9ZgsPDNqQfkaLsXpeIm+rWZL17nVA5PcB8Gri6BpVgczMtfiRfykOi93sYUzwlwJfIWGIQfgNm2BWzQHW6G0hGRFEN0XUO4KpiVhfiJvrS7IWSnqW5GEf4NtP8/RC4CxfwCQjeuInr2NTWbDYsjf1/oAfV1wQvqnwAitDs3LgVPxxByNEz37gfkivUR7frhhWeJRpzA/ui8prXpN/Xr72kS8fNZzeiOdHG3TEGU55LbSO51J49WtaqqmOtCwUdWSulP+flqblZ46IorYShvWtW5hR6+VCBvwa3TU4dbCWrx6pLK0YBNrrOqMA7LoxzsTlqh/Mj8sxBq/tOZLlIe02LBhw3yYC7XEo0EozCq2YoOFe6b03cEzWfR7TXAsggfyGUDyS6CJrobGLMHwPAIK6yoEITnTQiYeyG3v3LYEFwA7Z+ubvxGK8aUkzYelEDGdCXNdc7T59K5CAPQF7ngapy/08l5oo+vkeC+U55E8QDjQ64JDX2L0d4Dwp9ebQRNZLEzuEd8pP/726TSjVwvHquY9XDvs3KgRnYkAqn/EZvqbTWHWwviytHJuzuBe7wUXglgB/uLf7T6EwjgKXVu6W7Ww2o3ff4Whcg59yeBz/FMZzbwE9/65W7pu/MjSjkcwOX4cslzmlI02IOqar5zCfScCq7Cnd6Jpv79Hkm8npDxBcHkVovseRUFdo4bxy5qNNX/HtlaYLHaFV7Tn2ZvX+8J9CBeCUARvkTsY5RImulTDTtSb0ck34NN9HOGXsH4SCLGGTvvHuscJQFKmwsxQ4ZartcWoiTLjFEqTCKzCnt6NrvUsrsaB1ftyJB4Lu8ZvKBOtdehMPC2NzdOs3ZtZxaUTNaGRxZsnC19xRtHiF3RNuwKrvldg0WsKbqtGwoxweFfwCaJLllusg9yCyyascD6N1bDJFO+b1ka6iguu1kwc3J6QpV7XfefJuQXXtAO5aJV2Jv4cXa70pBzQ2/0g3JKUHZqENAygDyuTeFKE7WzbkuIfTMbetQGRtgAa8We0cNcWNc6iMJRqsbUL2AUV0AHj4PJw/HwWfD4eu2MfVbAToZ2NMuvxcl6ENaXtLBo+hyIxp/phH5PmWrSrChAMBatIJD3o7xZwjsrv6khE44Tx/QkDWezAxyjtNPzQEhq622I2kfesCthjngKD7vFp4odoSIx2DARWQWO7zwE+QTYTNLAQ8IybsBz5BwjNo2BGf6LtFBecFvzwdnfp9gRveEdscic3IUTbfvSoHDsBXMMEA+1qfkrQC7VhrqhsPKAPv0ebniKrOAwHeIkQVhvb1uELjOAiqT4hFE7GCXahtJSmv4u0K0D/MuQ9B+dRVV/LVQp2IuXFeNFqmSHPQzmHACd0DlWL0pmm2L47dAQwlTjpOzXJ8WdcwTGYWYk3YzhRoHCHqNIM3tRwn51i+0pohjDhfAkMQnRevFnmSnqL0YBJcMVR4Q6f4LfDQn4BOQFQwCxE84UgrqRVXyzDdxkX3M3tCRjbEZvcyU2Ivf49LcdOQ3UwCQXXXg7q6W30h7DVn6H9IxGl+IZYWqWR7keM80erCnL+Ce2DWKSy1Q120T99MGn8v5Ezp8q5uQB8MeCA2Oe0og3mwgzD78do8HSMnvwUflFalfYi25hs/cSCVVD5iaSP1TP+/7iCw3eKKkj70BieI+l2VPoBckJkJ60EhPOJRlvMCEkWX7IsQzUegTesOQbJ6Bo+kVVUTl4nssjuYqO5kwyrsbjgzIoLHoNMAL4a4ZEtCo7g4PYEb55yH6K+PhJwudLTcmz1ZQMOGjQRXfNN846tqfS3I2qkQwOfh946OosdB02E9WbOpuAFec3Kh/nOGGjWL7kD7CJqaJsgeDdBmzxs5QGVncinhn6YiyZhz/gbHc+Az4HG+0KIoePAgzoy2FqwCkqTSPoOWnEu4gqOMgBK1pY5IR3jKs/eGQ3/vjPNkcWLg6hUK6W1rLVkWUal1cTYDT4Bg+EPQG+bRZPsVmDW2Eh9w2qoVcAFuo4LTsLZldsTu/sQJzchVlnWuSflWHmtMyzkU1DvlWS4pT8CkVV/Vv8KhpGoENwYWFTqh2CNtGAipKGQfnQDDJ5K0LuAXRgsjBeEZ3IWUbibWFniHEhAhWonotBa9EbOeZmG9jFETzk0aI++THwi6Eii6a32xDvHFRwigMpXaYw9BM1zT1eGNJ3zDku2T+gTkGV9LJ1yAVfhBp+Al4ow3sTDCMNM86Ck/kkPo8B1ZCHHpNoxLjiY3aXbE7v7EAyxji5X7IzpSTn2/HSt5i+AaNjvAyg/CBpaZ82N69I48ERSfm7BRJL9h9ILE4qhFLuGXYRbTDKwRhDxehzRDZQs+SmGm+Nhba9Q7QR81KKnp6dOgJBWK3oEUIshJHErBh1JND2Vk8iRkOBAYDDTlimhuponuyKKYaVjToFPxV24GcmmQBNVuMEnmsxGqG7CGaesQUzzFWhpMvKotRCnuOAWHMEyLtrdntjdh2CocHa5YmtIT8qxZW+/5FMwPLfDT2K3pBABuor0Tx4A+Ak0UnvMdNwDPmcyTiq9E+yCvH2AN4/Ab+AbgJ18jrnbWchTX7Oh7vPOsBM70A2aDP1hrLTDKhJJD9oJH3FtVTRPCOonLIfG/Y3C2CZM+vsJu4JPkGs0YW5aU70pbNDbg0XE99HI26rnZv+DKMQmej2PC+7kJqRz7fa0nM70uvubJuhOsAuCpbaxcNP+ZFB1FZzA/LIcLGrNppk/+c3rLjMSSU+ucKHCq6EdFmJInIU3bAjKUp+oieT30uwbDrgOVRCaI6D2XoPf4hv3VvUwTFyLOc4GjMkzUNY/AEbH7gnv2N854Kpx9vfKe/Xbdxxw1Tj7rlpeyfs7BzzB2d97aD+tX48ER63I7mM8yH7Kzz5TrbjW8a44kQgexJ6P1hPihd/Znz417XWna3z53YqFtJGw1tMOUe8AB3qkcRLBg9i5m0j4HXv6/e0aC6BqIXN/q9e+rE9CGscJD0IVd3LrYW+UQr6VLKmCNTjDuk8hc7jGMxB+5343OuS3F+tItfhUnw7j3nFYPS2vys+9DKvLktx+Sn31aQAAE5VJREFUJGs+5fYDS/vrwzISc/tRvATu/dkVVll0hpV/HrYWt9EWY2iOK1WZJeWnYyngJ7RGRYbarnA/igZWwIU0iui6u+5AVP4D8F9cjeOGB3FyL9I1n5zD77jSEfJMGIJ+Ddf292Kh8DZcXzK8cLGCeXTl9oPKjsBVCuTqJvrDguI67KUeEG1pXQ6bGva9K/uPqiKGn1PgVgUuZJgj7oeEE48HVa1uXtsTdyCqoAPwX1zBccODOLn1cOCTY/gdJzrKDCD5UUbUuJBCD4ZWN/yZaCMwSYuT2w96Tm5AyI0HtMnhMGAeH2mNnE4uVOB9ayK0lt0DxUSyHLvhcbCPiqzen9Luzp64A6H6HIiH61BFX0+AJhAe5NxdjSc8iKgg+4mm6+Re5HTYl+6l51zwNJzu2pXWdkXhd+AkSUE5J/gp/M4NNIS50VG4Es5qawqmrSVKWUenkyOkbeQICdBLcvtxBMpWLlHg9oNiYm2ySiTvYDAkFmFl+kd1JTNVGggA8CvGPCsNzlNE1PxNDI8jLdyPeox2DY7w8BYf14HUEwr/otyBMDEH+8tPRHgjAqEfudMhvJGtjAPy0lXjDGOTD8HQn9kVHsTNvUhXnHIKv+NGR1m6pewINSR0FTFGQRfc3H60B0x7KGqYueT/hepDFnScBldv2rCGfpMnKsyDBlQVzljvhsfB6wBMkazoqTsQKutAPFwFxw0P4ubWoytGOYXfcaPTjvJT0AOiKU2AtwBFoIkshqEu3X4QfhmuWP7HjLKZlqaivEnJDBFnWHjEsMw0wv1gCJsPjfUptBR5tHLE/UDzTIHvmYqeugOhsg/Ew1Vw3PAgbm49umKUU/gdNzo0tFiuTRRNOGnE75iTJye3H0yQb8BD4GDyXWBY6umP5kN6a9NGfNVt9+l8XXBk5ntIgx0PMairMx5nMQVqS68xKr7qqTuQrnhxINxLyMjphAehN9/JvUh3mNNTOk5uP5zKpvnVyKOTh9QWnNkxF7LSJoLH6Yk7EIv+gXZOSHAOtEZ77dlzDrgOVXtO3qNwoHLAE5wDtWf3crs8wdnLDD5QyXdLcGiFlUwQByozvHYlzoGEJ8cKha/7n4cf4Iu51p+C039F21KtouirROjDGqKmnEj+e637PT0n4pqDaLtFTelp2V6++BxISOPQ5zLiXD8HfzO/o22lMDSS7+PldvJSH0b7qcK15rIv7Pd7ep2Iaw6i7RY1padle/nic8DVVmVlD8wvvRBC0UiGRtpKmqTzYMtOs8OdB6WD+/rjsIT/CdmfSNCcIAoEkwC+ZTucCcCjBZsAundjBVeDb4ubsNjWGmXmOeR72HLNQYt3UmgnAE7hx4LdmTBSfoFILReQ0ZL2YKGojqgpwwrfGNgVzKJz9BrAKH7qwSOs3u3ZOTGNI/jFWLF9kYrwYfUWnd3cP0X8EsPJb6w/dCA22MfiVjm5DFFVBEwCe6kvxPVj8LSwEHkeg3F0IkwE50PwDJ3xs+2uOeDy5AyKhIJdku9A4M6gfVdJKSnKbw422P8JBgMVNYUsB04wi85RYzx4hOqJPfoXV3BoJyQEZVKN0fg2lcSFCgryNd7+E3f74xJ7oXmFG0TBgklgHnQxnEq/LbA9GLagLYidcB15q0A5IUAmmnZzzYGtspCJ4up5ua9W5eV+hSr8PwgPOTnYLWqKG8yCjJgwN7wGt2aX1xZMr/DgEXskMypz3KGK95OzEVTgnV2evMlazJ5Cx99hFU/BMdL8FKrHrHCDKCSR+w2CSeTFJs8Y047BEPeSRRuWy/EQh4dg3Jyl/OvARBAY7/8BN6LnW2UBzOWH9CqTAUVNwf0P1LNYdJUuYRYk+NhL/SuLhgePsDjR83NcjYOhguYhhD1pPxBNpt2FhnUnLTX5B3irGymGAL3dTq5J1MZ3uctpIrnggNZS1m9yAwKkXhAxBz7pcM1xdAoCZzCNXJNRWcAHAcSHIRFheuj3blFTHKKrkAZEGQFmbvuM8njwCOLCnh9xBQcq3ocoLQ1UlMK0cJaxsyUW7cQqHoJF8x5ltXaFKKgIMGaHKxB0aEeIHL9gFDnlX+TdC7RUVBdN14iuPqKodAQEhmeJqdguzL8Jmcs+svzwUNQUeuYEs+gcNcYNHkG7MeAE8xSrXd7ZmQPxBYfxFkxgleAk92PkHHHD5jumfW0nCa1AwbUUSs4JokDpSVAsmARFgIHK6B8ylq+nZ5gwT8bz3VxzQGjhU4Z/lKxry/CV9gXKORcOY86kLzd71BSa7kDoilDC96KrdI4a4waPgOs1OFzUgFP2jngciLsACH/FV5vwHBXKy54Tj5j1PBGIgpXW7Ywvtn8g4u2dLY3f/C0pNT29MxyCAFn2qCmJwiyc4BFqx4bJhwGv/Be3ennP8IrSy+p2DC16dXCKNmAhvkimuqXr7WftbmYbWGtbkBxS9jb9zvTUUFhcekX1qsanexL6qDO9A/133K8q2mEZLCm9V80j4klZL3IrGGSp0HTzQ/8GoaFqq+GOMTKleEcCHIircRKg4SXpgxyIOznugzzxmpwAB/aJ4JDX8QTq1u0ke0KXFjHVpLnbpSaegegHigCAPwCOuHMcamMiUVES5cWI218dGByQXok508Ht84pEs6p0TlFh9pRuml+fiE/xs1FIXLd11PlC1ze3NBuD7UsTCLT6JoywP4Z3+AH2tsX4J/L6ab4jaV0K6bYbUuZTQFdqFH7DzzOnfV/th1yLrcmPkAd2687+dk5I48SLitKdRun9+h2HqagVx7w7WVVap6gwe0o3FG1ehkXEc/n1pcnxKiU0HetZrHY3oSEHBghdgLWo/tbedqJDK+Jw8fKMaRrFMNMcDgxTFj5kS7H3awE9p+CqEKZDyBt7LOJMfTIJFRa2Hom56qdU+9+RkMYh/A0+OzpgFLQAZ4+KQs1y8lpBHREcLO7GGzUdK4Cfa0LUqljlyg6V/pE0WnKV63iYEwLaCX9vqd962oCDBr8UNeQDNfNy3yHagFhchoXAIC7LOqLCONBtTz8G5dGC4A+x4LDaMPncmvxsZdpwqqeK571gydbAQEEOvjvaSvS+f5Chd1fYH7VVWp96HzYXXoWFzEU6F6ORZwPlS9e1KwguEsqf3oFfMln4GWEmraLnBoRQk3yt8gWN31QP7DKtA6/q25IE/Bzvn0diGidOVBQ3bxOBweJJMOFwAHYuhfBtgcngepwrMsb5j8T9LAUMA29GsilHgm1DiYEQrFQAtMYSy8jVPIyeRVEz+gIEuCMqjBNdWjZApz4O2otajGYYQXmNzqUKCOZWTyoLmJ9UU5PkncL9aI+IYyVCLKpLkfur6vzcpRCSavgPIsFRhzTNDSA8Gc6Z/oph9hc0zFXnzQpZi4xAAyDG1S5BzSwqPQrtvB9D3X1debG36O7rc1zBSSQqipO3CVLDgE3kNu/Y9nMV+YTB8g0OGya21AoKSB/bSUlM0IUON/Ltnse5XI9OVK5MkgamXQ1BW0LB03BPeXB3o3voLa+nooQCgLWe27qdLPYygiHIR2U41ZOeqUNyv8Z42PrpdMaQNEWaMUcEyojK2byoNG6j9GhDNXBCHYITys99EcI0i+Y2ePoY17UNgQXlz5CWiqWnUEXyEqzQR+hP08Uq0N/SZDQ8QM/31yPuUEVRUdAQiooyihoRST1U8+vaNLxVL1JUFOzy3ObktUIK3w2AWvypQw0brI3p8jtyBIC4BNeiU3e5HKFYTpj7UBlg8nr0wDH0FZKs+64LGyahBek+RYVZIFzoEn4IE8tZeLufDQzRsIYo+wO6UeLmFYNo00p1cII/3ZBhhB9wPsjgCtvZkGhrRNnmUoUfAsMPRvC352AigXLho2JabxeNyrzsN/HrTdKevoP9l2E4ezhTO+7PuPc3NAptMmeaMqKs93XbfdsppNCu3PvnVVzBoagoAj5krM6nZoDJrwTHp6uoKAhQMR6dUxmKNoyzmjiM9fdvYit2BPWpSzDsLLLuwwPXObhWDIe2mcSEfMR6BkGZBY8WysceQumsFxrPTtaTfs1N80WKIKcgqxo7rIY1fB4U/olOdEUKexam8pVmtHViNYu0BHT/VxQCKeYVo+t6MpbDMo/xn4JJ61oaRjrq1MWFT9NoaKmquXPGd6T5mJ50JTr/fGZy1dnwt3MG2jadskKQ8iFIwyE4V9FvCmwCoXoEge/vYVzbScKMuJl+Lre+W1twsXLwROn+E464QxUAC+T/rgMKQY2yR0Vx8zYBTdUEJh5NapniOOB1vJYmxkQDw86hCBukvmDgYeJKMDgLY5gqx5QGRdw7HB1yKSKvKH879qgwTnSVtmHsx6axuZDmTkHN/yBoZFAIJLd6Un0gqD9DnZ6jazd4BdLQh4JqA9N8d+L6cdIoVfOy36I/PF+C+imtAwELY3L+QxrOiC4dgeLya/Gi1QHMtlQTOiLmybX2aIOxVLH/bvWwp9sX13EFB13sGhXFzduEiS8jMPH8oHbCl75+vjcAk9iAMEOK6bi/DFrmWUwaPyZ3JhimNocKpm8hJmjs63/hGeZH5lNWUDUCgaEuMcFyoKtiazG2huuHLYfzo6UoYyMEtylZ6Ge71ZOGKdheZsnW8P9S+a7wCgQrQ8dXBIvKj4P0n1FvmPdQHusIs0gNpuf9goVvjAwbkWdArSVV99eSpR9tXU158C2VrdZ5aLeIbZ5n0bDOrvWwEu2jc6/YqmhMd/JaQXGoBEsaTA6M7Iti1F71hcE+/gaf99Hutt+NLoHR61Y1VZOVe9StL6dXtaTujIUi7Lqe0AI3AhB/UGVebiHVozfhFUrbascFdIMPCLHln9NSRqJt7c16JFpmoul6RXASLWx/TIf1qNFJzHdX1aqGc0nQ6CVAVON9Dq/YX+rh1GdxJ8dOGQ+U+z4zKcuULZdZGJx2rfjEvm7f/lIPJz70eY3jxBjvvjsHEpgcuxPwnvZNDniC0zf7fY9b7QnOHrOwbxJIaHJM1mmstTwN88EcfLJ22FDIjpVy0JBKTJSaCDLwn8JCL5rNnvdUQhoHn4a06IW9VDzTXuSA9EHX434SVkjVop792f587UWz2fPeSUjjQGDIAPk6Vjk7BEctwGkpl2CJfSWgEkpwnFyHdMfNiDIEHpJ2N+AGP8dyfDVMFHdiT9dr7dtlgOthM/EHH8X8CSz1PxYsLr8cv8cCpvAbYgct/sHg+LQ0Nk9zWsqnRTi4SPGi2RDDenjE1TgKxyvleGaYC6FZOgSHi/43A67wJGxBYyScDbi5DumOm5GkQ/zPw3LkhyF9KoRmMWxlamjMGue/Dsv16YBM5CB8UAFsQEW0SIZ2hxF162Sr/T4m5uL6QyehsdJBU2IHqVTtIToICl8CI2s+GSJdcTteNBvFwriCkyHSYfXmW6IyQgg6xWiCNILXsxmLvgxtM7zBkCvdXIdgDpSQm5Gs+eWnQhhPCK2qv4ys1JGW5v8G8u9pqqnk5qrI9obrQ3kzELuKt0CoKOiHRByqSrJAU5qskjcCqOsM3tRwH/2Oc3jRbOIwyO1xXMERXPnDWVlX+JPNeL1TlaU3pd/tmCg/KKU2FtbhddsLpjUo1yE6vwfGxS2IrLIQnXlkW3tkFWgqeLAwOlZjndICvnEOynjJWsUlr1vYQbqA7D2gNzppYPoHgCRs5pp8EKL0KTWM7xRVGEaH0lAmeNLt0EoPWIZRt4ZDEtfhL4PygQpFs7mZhjCCOoAGRcW5jyLTqOg0ghPcY7NbNBsWc7NyqpUH0WzKwBtltKV6xKLZsCIjGjnDHs2GGcYuTFIsms2KmKsYZkWzidUB88sIj2xRaIX2qYETH13b3UsP4woONAvhTyxweV2KlnYKGJJTtaH2KTB3MjrQNbJKN92MYNiLYXWpfRlFi6fQEIjQR/iq45eGo/J8RLej+ApvwfKtGK4s4pK1ZU5IPx44nOyd0fDvE+GNF80mES45p4krOHgbyVFkOx6H1wCd/zBGiLvkE1dEMDEGlJO7RlbpjpsRvOn1+DsSQsIJaafr2nO82fwWAvor1OEhCmCWOb/sNAjydeR4yWoWkldBbTwEzXOPhdPNQkwpMmBaaTqfD+RoNgQw29vuWlwFJ+Z6jR2DYYbmNzhkDf7C1asbFeAJ85FJQgDUJA1ga9hJwJx8wNL8r0JrvA6tdCy5MumOmxH4BKT4mj/Hl9JXSZpYCDo3EdIOOIS3EN3ufgwD7+savwiC9B6EhdCE6oDAAO4pU0J1NU9a9wSTr+gc21gcjgM6mo3wXbPX3bVAe6CP9/wPHj9ThpWUj7RoDSn862DruvPZLS27bnHyyMLXh3XOk3l72WEAoqfRfVZYqI8oLDuk/VpAYD8OlCwC9HNXOwLzy4sPKVzst99L9BqyRviiI0YWLx6VaB5KN/S2xYMChaXjWeFfkhLJx2b/ReuqrZQ3q/AP/YjW8Nv+OtCJlhsfnfL01v3/aOt4YH5ZDjYLzsaneStF8rWUC20xARR0cCgv9z3rnnfuXQ4kuADYu4X2FjUIzREY2l6r+qyh1E6zPTLeWvs977p3OfAfrXF6lxUete5wwHVy3B1CXtq+xQFPcPpWf/daaz3B6TVW9i1CnuD0rf7utdZ6gtNrrOxbhDzB6Vv93Wut9QSn11jZtwh5gtO3+rvXWusJTq+xsm8R8gSnb/V3r7XWE5xeY2XfIuQJTt/q715rrSc4vcbKvkXo/wPd2xrvDxyCrwAAAABJRU5ErkJggg==&quot; /&gt;&lt;br /&gt;
Técnicas de superposición.&lt;br /&gt;
Ejemplo de superposición Procrustes para ajustar las coordenadas de 6 marcas de la forma del ala de las chinches del género Rhodniini.&lt;br /&gt;
Las seis marcas ilustradas en la foto se registraron en 524 alas en nueve especies (5 de Rhodniini y 4 de Triatomini).&lt;br /&gt;
Las configuraciones se ajustaron mediante un Analisis Generalizado de Procrustes con el programa CoordGen.&lt;br /&gt;
La figura abajo muestra precisamente las coordenadas Procrustes.&lt;br /&gt;
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/&gt;&lt;br /&gt;
Ejemplo de sistema de muestreo usando marcas para registrar la forma del cuerpo de los peces del género Herichtys.&lt;br /&gt;
25 marcas (landmarks) registradas con el programa tpsDig.&lt;br /&gt;
1. Extremo anterior de la mandíbula inferior, 2. Extremo anterior de la mandibula superior, 3. Término del proceso ascendente de la premaxila, 4. Término del hueso supraoccipital, 5. Origen de la aleta dorsal, 6. Última espina de la aleta dorsal, 7. Término de la aleta dorsal, 8. Parte superior de la aleta caudal, 9. Centro de la aleta caudal, 10. Base de la aleta caudal, 11. Término de la aleta anal, 12. Última espina de la aleta anal, 13.  Origen de la aleta anal, 14. Origen de la aleta pélvica, 15. Extremo posterior de la mandibula inferior, 16. Extremo  posterior del  labio superior  17. Punto máximo de curvatura del preopérculo, 18.  Extremo superior del preopérculo, 19. Extremo superior del opérculo, 20. Punto mas posterior del opérculo, 21.  Origen de la aleta pectoral, 22. Punto superior de la órbita esfenótica, 23. Base de la órbita esfenótica, 24. Extremo izquierdo de la órbita esfenótica, 25. Extremo derecho de la órbita esfenótica.</description><link>http://edeluna-ejemplos.blogspot.com/2011/10/registro-de-marcas.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZat3PxRAzOK8T104b7Ytj7xTlOH2xc2FWkn-pRNNVPxrEXbQpL6KVPy8IHdTnUYuTIMQHnXCIw4lAZ4xZA9K0BaYDGTq1-asRxfhyaJdgtLRJzuo45zRzHTNyMdZLXf0xzJp8VQMF44l-/s72-c/Herichthys-landmarks.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-6746598023775465656</guid><pubDate>Sun, 14 Aug 2011 20:22:00 +0000</pubDate><atom:updated>2016-08-12T08:03:46.288-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">plantilla</category><title>Plantilla con dos abanicos para registrar el contorno de una raya</title><description>&lt;a 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&quot; /&gt;&lt;br /&gt;
PLANTILLA PARA UBICAR SEMIMARCAS.&lt;br /&gt;
Ejemplo de diseño de lineas usado para el muestreo de semimarcas para registrar el contorno del cuerpo de rayas del genero Urotrygon.&lt;br /&gt;
La plantilla para ubicar puntos consiste en dos abanicos. Los dos abanicos se dibujaron con el programa MakeFan. Uno (en rojo) para cubrir la forma de la cabeza y otro (en azul) para registrar la forma del cuerpo. Los puntos donde se intersecta el contorno del cuerpo con una linea del abanico se usa como referencia para registrar las coordenadas &quot;x, y&quot; con el programa tpsDig.</description><link>http://edeluna-ejemplos.blogspot.com/2011/10/molde-con-dos-abanicos.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjMXUXv2RilltkcWFFXqaYWptyWKPKSUkH00iZD87kgSBQ2iSBBQkP-RnPQ24vvWR67LpGnPbpEgyyoIvev2B5p75Q8eOr1JaYPZxaaGyoKUY3J_XUOwTWvkVtaRzBgX7QoqPOlbJ13ApJx/s72-c/raya-fan.jpg" height="72" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-6076719543911084504.post-1287025486639483943</guid><pubDate>Sat, 13 Aug 2011 19:50:00 +0000</pubDate><atom:updated>2016-08-12T08:03:46.285-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">plantilla</category><title>Plantilla con un peine para registrar el contorno de una hoja</title><description>&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiC1y4scU7lw33MaWTjCdW1FYLyMAfT4_CJbvww6U8wO2ogZGIzc0roC4YcKHCMGgz0_F09wwNqMfUz-muG1Hru1ISA2Yhuj_D_BYszIm7Fl7a1M1aInQdZJUODlrGrL0de2-a8dNjIQUmw/s1600/peine-Hoffmania.jpg&quot; onblur=&quot;try {parent.deselectBloggerImageGracefully();} catch(e) {}&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; id=&quot;BLOGGER_PHOTO_ID_5660479958823410882&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiC1y4scU7lw33MaWTjCdW1FYLyMAfT4_CJbvww6U8wO2ogZGIzc0roC4YcKHCMGgz0_F09wwNqMfUz-muG1Hru1ISA2Yhuj_D_BYszIm7Fl7a1M1aInQdZJUODlrGrL0de2-a8dNjIQUmw/s400/peine-Hoffmania.jpg&quot; style=&quot;cursor: pointer; height: 136px; width: 400px;&quot; /&gt;&lt;/a&gt;&lt;img alt=&quot;&quot; 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&quot; /&gt;&lt;br /&gt;
Ejemplo de sistema de muestreo combinando marcas y semimarcas para registrar la forma de la lámina foliar de especies del genero &lt;span style=&quot;font-style: italic;&quot;&gt;Hoffmania&lt;/span&gt;.&lt;br /&gt;
&lt;br /&gt;
La plantilla para ubicar puntos consiste en un peine de 25 lineas dibujado con el programa MakeFan.&lt;br /&gt;
El contorno de la lámina se registra en los puntos donde se intersecta el margen con cada linea del peine.&lt;br /&gt;
Se registraron las coordenadas &quot;x, y&quot; de 48 semimarcas y dos marcas con el programa tpsDig.</description><link>http://edeluna-ejemplos.blogspot.com/2011/10/molde-con-un-peine.html</link><author>noreply@blogger.com (Unknown)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiC1y4scU7lw33MaWTjCdW1FYLyMAfT4_CJbvww6U8wO2ogZGIzc0roC4YcKHCMGgz0_F09wwNqMfUz-muG1Hru1ISA2Yhuj_D_BYszIm7Fl7a1M1aInQdZJUODlrGrL0de2-a8dNjIQUmw/s72-c/peine-Hoffmania.jpg" height="72" width="72"/><thr:total>0</thr:total></item></channel></rss>