<?xml version="1.0" encoding="UTF-8" standalone="no"?><rss xmlns:atom="http://www.w3.org/2005/Atom" xmlns:blogger="http://schemas.google.com/blogger/2008" xmlns:gd="http://schemas.google.com/g/2005" xmlns:georss="http://www.georss.org/georss" xmlns:itunes="http://www.itunes.com/dtds/podcast-1.0.dtd" xmlns:openSearch="http://a9.com/-/spec/opensearchrss/1.0/" xmlns:thr="http://purl.org/syndication/thread/1.0" version="2.0"><channel><atom:id>tag:blogger.com,1999:blog-7086209542673846414</atom:id><lastBuildDate>Sat, 10 Oct 2026 09:11:56 +0000</lastBuildDate><category>biogeografía</category><category>cladismo</category><category>endemismo</category><category>programas</category><category>SIG</category><category>Distribución</category><category>NDM</category><category>datos</category><category>filogenia</category><category>geoespacial</category><category>mapas</category><category>teoría</category><category>conceptos</category><category>sistemática</category><category>Latinoamérica</category><category>evolución</category><category>TnT</category><category>Suramerica</category><category>morfometría</category><category>tutorial</category><category>diversidad</category><category>árboles</category><category>parsimonia</category><category>Conservación</category><category>QGIS</category><category>landmarks</category><category>morfofilogenia</category><category>Georreferenciación</category><category>curso</category><category>matrices</category><category>Amazonas</category><category>Reunión</category><category>conferencias</category><category>GenBank</category><category>Hennig</category><category>Venezuela</category><category>Ecuador</category><category>GoogleEarth</category><category>clase</category><category>libro</category><category>Andes</category><category>alineamiento</category><category>thin-plate spline</category><category>Congreso</category><category>Farris</category><category>Modelo</category><category>kml</category><category>taller</category><category>Biodiversidad</category><category>MaxEnt</category><category>Procrustes</category><category>geofilogenia</category><category>megafilogenias</category><category>molecular</category><category>panbiogeografía</category><category>puntos anatómicos</category><category>GLS</category><category>Python</category><category>VIP</category><category>biogeografia</category><category>manuales</category><category>monofilia</category><category>méxico</category><category>parsimony</category><category>secuencias</category><category>sensores remotos</category><category>shapefiles</category><category>vertebrados</category><category>Biografía</category><category>Universidad Central del Ecuador</category><category>filosofía</category><category>grados decimales</category><category>libros</category><category>macros</category><category>riqueza</category><category>triángulos</category><category>two point registration</category><category>Azgaar'd Fantasy Map Generator</category><category>Chile</category><category>Croizat</category><category>Darwin</category><category>GBIF</category><category>Galapagos</category><category>India</category><category>New Zealand</category><category>UCV</category><category>animales mitológicos</category><category>bigdata</category><category>gvSIG</category><category>insectos</category><category>parafilia</category><category>patógenos</category><category>pocketpc</category><category>prácticas</category><category>taxonomía</category><category>tps</category><category>Aerografía</category><category>Andrés Bello</category><category>Antártida</category><category>COI</category><category>Culicidae</category><category>Culicini</category><category>DBF</category><category>Hawaii</category><category>IZET</category><category>Mundo de Hielo y Fuego</category><category>Oblong</category><category>Ontologias</category><category>OpenReffine</category><category>Openlayers</category><category>PDA</category><category>Revistas</category><category>UC</category><category>android</category><category>bibliografía</category><category>bibliometría</category><category>bromelias</category><category>celular</category><category>claves dicotómicas</category><category>documental</category><category>ecología</category><category>fenetica</category><category>flora</category><category>guías</category><category>historia</category><category>hospedadores</category><category>instalación</category><category>mesquite</category><category>móvil</category><category>plugin</category><category>propincuidad media</category><title>Cladística y Biogeografía</title><description>Para entender sobre filogenia y patrones de distribución de la biota. Ver blog en formato revista http://cladisticaybiogeografia.blogspot.com/view/magazine</description><link>http://cladisticaybiogeografia.blogspot.com/</link><managingEditor>noreply@blogger.com (Jonathan Liria)</managingEditor><generator>Blogger</generator><openSearch:totalResults>144</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><language>en-us</language><itunes:explicit>no</itunes:explicit><itunes:subtitle>Para entender sobre filogenia y patrones de distribución de la biota. Ver blog en formato revista http://cladisticaybiogeografia.blogspot.com/view/magazine</itunes:subtitle><itunes:owner><itunes:email>noreply@blogger.com</itunes:email></itunes:owner><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-3697844335909642744</guid><pubDate>Tue, 10 Feb 2026 00:51:00 +0000</pubDate><atom:updated>2026-02-11T15:20:34.003-08:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">landmarks</category><category domain="http://www.blogger.com/atom/ns#">matrices</category><category domain="http://www.blogger.com/atom/ns#">molecular</category><category domain="http://www.blogger.com/atom/ns#">morfofilogenia</category><category domain="http://www.blogger.com/atom/ns#">morfometría</category><category domain="http://www.blogger.com/atom/ns#">programas</category><category domain="http://www.blogger.com/atom/ns#">prácticas</category><category domain="http://www.blogger.com/atom/ns#">Python</category><category domain="http://www.blogger.com/atom/ns#">secuencias</category><category domain="http://www.blogger.com/atom/ns#">sistemática</category><category domain="http://www.blogger.com/atom/ns#">taller</category><category domain="http://www.blogger.com/atom/ns#">TnT</category><category domain="http://www.blogger.com/atom/ns#">tps</category><title>Nuevo TNT Matrix Builder: Hacia un análisis cladístico con múltiples matrices sin complicaciones</title><description>&lt;p&gt;En el mundo de la &lt;b data-index-in-node="18" data-path-to-node="4"&gt;sistemática filogenética&lt;/b&gt;, uno de los retos más persistentes no es solo la interpretación de los resultados, sino la preparación técnica de los datos. Si alguna vez has intentado combinar manualmente una matriz de ADN con datos morfométricos continuos y caracteres discretos para &lt;b data-index-in-node="297" data-path-to-node="4"&gt;&lt;a href="https://www.lillo.org.ar/phylogeny/tnt/" target="_blank"&gt;TNT&lt;/a&gt; (Tree analysis using New Technology)&lt;/b&gt;, sabes que un solo espacio en blanco o una etiqueta mal puesta puede hacernos perder tiempo.&lt;/p&gt;&lt;p data-path-to-node="5"&gt;Hoy les presento &lt;b data-index-in-node="17" data-path-to-node="5"&gt;TNT Matrix Builder v1.0&lt;/b&gt;, una aplicación diseñada para cerrar la brecha entre la recolección de datos heterogéneos y el análisis cladístico profesional.&lt;/p&gt;&lt;p data-path-to-node="5"&gt;&lt;br /&gt;&lt;/p&gt;&lt;p data-path-to-node="5"&gt;&lt;/p&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;span&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEhENEvuyWLIKZ_QziPGKwxQOYWxh7bT8u2Y0v-MMvjORJ1wQHt_-8H6x7z7IGbjyuRCL5BFLjmV2DyJmmw6EFwjI08TH1jFl0G4WyMGmMpYq6qOBhVj5QSyDHNgqtHhnx7182Mg-T2lNjIXkTagXYdlHo4SE7yO2isrnGP3UM0fSt2MoPbSA3DN8LHk6k/s238/Untitled.jpg" style="margin-left: 1em; margin-right: 1em; text-align: center;"&gt;&lt;img border="0" data-original-height="196" data-original-width="238" height="236" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEhENEvuyWLIKZ_QziPGKwxQOYWxh7bT8u2Y0v-MMvjORJ1wQHt_-8H6x7z7IGbjyuRCL5BFLjmV2DyJmmw6EFwjI08TH1jFl0G4WyMGmMpYq6qOBhVj5QSyDHNgqtHhnx7182Mg-T2lNjIXkTagXYdlHo4SE7yO2isrnGP3UM0fSt2MoPbSA3DN8LHk6k/w286-h236/Untitled.jpg" width="286" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;h3 data-path-to-node="6"&gt;&lt;br /&gt;&lt;/h3&gt;&lt;h3 data-path-to-node="6"&gt;El desafío de la integración&lt;/h3&gt;&lt;p data-path-to-node="7"&gt;Aunque plataformas como &lt;b data-index-in-node="24" data-path-to-node="7"&gt;&lt;a href="https://www.mesquiteproject.org/" target="_blank"&gt;Mesquite&lt;/a&gt;&lt;/b&gt; son extraordinarias para la edición visual, la exportación de matrices combinadas que respeten la sintaxis estricta de TNT (como los bloques &lt;code data-index-in-node="174" data-path-to-node="7"&gt;&amp;amp;[dna]&lt;/code&gt;, &lt;code data-index-in-node="182" data-path-to-node="7"&gt;&amp;amp;[num]&lt;/code&gt; o &lt;code data-index-in-node="191" data-path-to-node="7"&gt;&amp;amp;[cont]&lt;/code&gt;) sigue siendo un proceso manual propenso a errores. Esta herramienta desarrollada en Python nace precisamente para facilitar la enseñanza en cursos de &lt;b data-index-in-node="327" data-path-to-node="7"&gt;Sistemática y Cladística&lt;/b&gt;, permitiendo que los usuarios se concentren en las hipótesis biológicas y no en la depuración de archivos de texto.&lt;/p&gt;&lt;p data-path-to-node="7"&gt;&lt;br /&gt;&lt;/p&gt;&lt;p data-path-to-node="7"&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEhIVT1z2uLLTL0UTI_S_ye--GJVEtDpUscNpJ-wTwGiWq4sFXZOfWlEbYCNGqup85c7fB64iCr7lHsBndFrbswHVP3FrGRMXiIzPF13lUioKHrKgawd-D274aNSTsAF-x9-M3z8xVegOGjl4l2hFDAt_oaX0ioH9_vFTBWdRE6O6-nARC9Xye7bcmpdhYfI" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" data-original-height="463" data-original-width="757" height="364" src="https://blogger.googleusercontent.com/img/a/AVvXsEhIVT1z2uLLTL0UTI_S_ye--GJVEtDpUscNpJ-wTwGiWq4sFXZOfWlEbYCNGqup85c7fB64iCr7lHsBndFrbswHVP3FrGRMXiIzPF13lUioKHrKgawd-D274aNSTsAF-x9-M3z8xVegOGjl4l2hFDAt_oaX0ioH9_vFTBWdRE6O6-nARC9Xye7bcmpdhYfI=w595-h364" width="595" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div&gt;Características Principales:&lt;p&gt;&lt;/p&gt;&lt;ul data-path-to-node="9"&gt;&lt;li&gt;&lt;p data-path-to-node="9,0,0"&gt;&lt;b data-index-in-node="0" data-path-to-node="9,0,0"&gt;Detección automática de datos:&lt;/b&gt; El software identifica si tus tablas contienen datos discretos o continuos basándose en el contenido, asignando las etiquetas correctas de forma inteligente.&lt;/p&gt;&lt;/li&gt;&lt;li&gt;&lt;p data-path-to-node="9,1,0"&gt;&lt;b data-index-in-node="0" data-path-to-node="9,1,0"&gt;Morfometría integrada:&lt;/b&gt; Soporte completo para archivos &lt;b data-index-in-node="54" data-path-to-node="9,1,0"&gt;TPS (Landmarks 2D)&lt;/b&gt;, promediando automáticamente múltiples especímenes por taxón.&lt;/p&gt;&lt;/li&gt;&lt;li&gt;&lt;p data-path-to-node="9,2,0"&gt;&lt;b data-index-in-node="0" data-path-to-node="9,2,0"&gt;Sincronización de taxones:&lt;/b&gt; ¿Faltan especies en algunos bloques? El programa gestiona la &lt;b data-index-in-node="88" data-path-to-node="9,2,0"&gt;Unión o Intersección&lt;/b&gt; de taxones, rellenando huecos con datos faltantes (&lt;code data-index-in-node="160" data-path-to-node="9,2,0"&gt;?&lt;/code&gt;) de forma automática.&lt;/p&gt;&lt;/li&gt;&lt;li&gt;&lt;p data-path-to-node="9,3,0"&gt;&lt;b data-index-in-node="0" data-path-to-node="9,3,0"&gt;Normalización de nombres:&lt;/b&gt; Corrige automáticamente espacios y caracteres no permitidos, asegurando que TNT lea tu matriz a la primera.&lt;/p&gt;&lt;/li&gt;&lt;/ul&gt;&lt;h3 data-path-to-node="16"&gt;&lt;br /&gt;&lt;/h3&gt;&lt;h3 data-path-to-node="16"&gt;Descarga y recursos&lt;/h3&gt;&lt;p data-path-to-node="17"&gt;El programa está disponible como un ejecutable independiente para Windows, facilitando su uso en laboratorios y clases sin necesidad de instalaciones complejas de Python.&lt;/p&gt;&lt;p data-path-to-node="18"&gt;&lt;b data-index-in-node="0" data-path-to-node="18"&gt;[ &#128229; &lt;a href="https://www.dropbox.com/scl/fo/m2oew3a9imgy09qivlq7o/AMUe25zmoD2TDPO9NRsAbiU?rlkey=8dhwfmsgzh8v9verj4x6kfmh6&amp;amp;st=25c91k6v&amp;amp;dl=0" target="_blank"&gt;DESCARGAR TNT MATRIX BUILDER V1.0 AQUÍ&lt;/a&gt; ]&lt;/b&gt;&lt;/p&gt;&lt;p style="text-align: left;"&gt;Este es el enlace de &lt;a href="https://github.com/jliria/TNT_Matrix_Builder" target="_blank"&gt;GitHub&lt;/a&gt;&amp;nbsp;para código en Python y archivos de prueba.&lt;/p&gt;&lt;p style="text-align: left;"&gt;Y acá les dejo un &lt;a href="https://www.dropbox.com/scl/fi/0audmh9ghrmahgvb45pz3/TNT-Matrix-Builder-Manual.pdf?rlkey=4nwo4uiy85bbj2aguahlhrjka&amp;amp;st=oekm2pnc&amp;amp;dl=0" target="_blank"&gt;manual&lt;/a&gt; corto de como usarlo:&lt;/p&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEgLn3_STdzc8XP0CGSUjBkH9mgo65Z4jiFHfUkscX4J-qq5yXAOt94BRJz90njdeqHgGBSIv1VarKtHy6y3Wo1WdoL2PJTnlyuPx21rUOdtTTAZLCG4fzzlErPnD3ooNvpNuTGORlSB01Uw2SL7ir27SG2JwFUktP_vpj4SPdzMYbI9CzLgrD8TyWJ2uekx" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" data-original-height="693" data-original-width="762" height="500" src="https://blogger.googleusercontent.com/img/a/AVvXsEgLn3_STdzc8XP0CGSUjBkH9mgo65Z4jiFHfUkscX4J-qq5yXAOt94BRJz90njdeqHgGBSIv1VarKtHy6y3Wo1WdoL2PJTnlyuPx21rUOdtTTAZLCG4fzzlErPnD3ooNvpNuTGORlSB01Uw2SL7ir27SG2JwFUktP_vpj4SPdzMYbI9CzLgrD8TyWJ2uekx=w549-h500" width="549" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2026/02/nuevo-tnt-matrix-builder-hacia-un.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEhENEvuyWLIKZ_QziPGKwxQOYWxh7bT8u2Y0v-MMvjORJ1wQHt_-8H6x7z7IGbjyuRCL5BFLjmV2DyJmmw6EFwjI08TH1jFl0G4WyMGmMpYq6qOBhVj5QSyDHNgqtHhnx7182Mg-T2lNjIXkTagXYdlHo4SE7yO2isrnGP3UM0fSt2MoPbSA3DN8LHk6k/s72-w286-h236-c/Untitled.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-2307057948429049017</guid><pubDate>Tue, 22 Jul 2025 12:22:00 +0000</pubDate><atom:updated>2025-07-22T05:22:51.284-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">bigdata</category><category domain="http://www.blogger.com/atom/ns#">biogeografia</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">geoespacial</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><category domain="http://www.blogger.com/atom/ns#">programas</category><category domain="http://www.blogger.com/atom/ns#">Python</category><category domain="http://www.blogger.com/atom/ns#">SIG</category><category domain="http://www.blogger.com/atom/ns#">tutorial</category><title>csv2xyd: Optimizando el Análisis de Endemismo en la "Era de Big Data"</title><description>&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;b&gt;&lt;span style="font-size: large;"&gt;csv2xyd&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdbI7ovBbFMAS8R4Ln7AYDc0Oklzx_RCIVFyICfYeZxwpAiikXknpm__3zztkgKmls8KAUZZ5JMSEixYJYgoCzGHcS6RT2SYCz224IlWCTXcqhdDVasYJEOpLo1OIJ3EFJ9ecVhWfiWQXjE_dk5a8tHKQBNV1qkLuisG4745r8Co99NWMSmf4_JpAOL5N8/s1024/Icon%20csv2xyd.png" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="1024" data-original-width="1024" height="132" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdbI7ovBbFMAS8R4Ln7AYDc0Oklzx_RCIVFyICfYeZxwpAiikXknpm__3zztkgKmls8KAUZZ5JMSEixYJYgoCzGHcS6RT2SYCz224IlWCTXcqhdDVasYJEOpLo1OIJ3EFJ9ecVhWfiWQXjE_dk5a8tHKQBNV1qkLuisG4745r8Co99NWMSmf4_JpAOL5N8/w132-h132/Icon%20csv2xyd.png" width="132" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;span style="font-family: arial;"&gt;El análisis de
áreas de endemismo es crucial en biogeografía y conservación. Sin embargo, el
manejo de los crecientes volúmenes de datos de biodiversidad online presenta
desafíos significativos, como errores tipográficos, duplicados e
inconsistencias taxonómicas. Para abordar esto, se ha desarrollado csv2xyd, un
nuevo software en &lt;a href="https://www.python.org/" target="_blank"&gt;Python&lt;/a&gt; diseñado para simplificar el preprocesamiento de estos
datos.&lt;/span&gt;&lt;p&gt;&lt;/p&gt;&lt;p class="MsoNormal" style="text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEiA5RdxlIQERU1t_p6JiSqLuvZCseBoWmJ6mbWB9GkjIePPPtuQc1M66f7xahC6m8iY7EEVxSprnlO3trhSAAqk08FkDkmGs9CayypGh9Wg-JP02k1IsB0og20Vz-8JGP3F1bII7Yh-bieskY9xJGtF6DuG5k1UDNMzvrkRkZVYZUa2GGqMG6gE_XUtV-wZ" style="font-family: arial; margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" data-original-height="484" data-original-width="711" height="322" src="https://blogger.googleusercontent.com/img/a/AVvXsEiA5RdxlIQERU1t_p6JiSqLuvZCseBoWmJ6mbWB9GkjIePPPtuQc1M66f7xahC6m8iY7EEVxSprnlO3trhSAAqk08FkDkmGs9CayypGh9Wg-JP02k1IsB0og20Vz-8JGP3F1bII7Yh-bieskY9xJGtF6DuG5k1UDNMzvrkRkZVYZUa2GGqMG6gE_XUtV-wZ=w473-h322" width="473" /&gt;&lt;/a&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="text-align: center;"&gt;&lt;span lang="ES" style="font-family: arial; mso-ansi-language: ES;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal" style="text-align: left;"&gt;&lt;span lang="ES" style="font-family: arial; mso-ansi-language: ES;"&gt;csv2xyd es una
herramienta con interfaz gráfica que facilita la conversión de archivos
CSV (un formato común en repositorios de biodiversidad) al formato XYD, el cual
es específico y requerido por programas de análisis de endemismo como &lt;a href="https://www.lillo.org.ar/phylogeny/endemism/" target="_blank"&gt;NDM/vNDM&lt;/a&gt;.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal"&gt;&lt;span style="font-family: arial;"&gt;Características csv2xyd
ofrece una serie de &lt;b&gt;funcionalidades&lt;/b&gt;:&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal"&gt;&lt;/p&gt;&lt;ul style="text-align: left;"&gt;&lt;li&gt;&lt;span lang="ES" style="font-family: arial; mso-ansi-language: ES;"&gt;Limpieza de datos: Detecta errores tipográficos en los nombres de las especies y permite
corregirlos, además de eliminar ocurrencias duplicadas. También ayuda a identificar
inconsistencias taxonómicas.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang="ES" style="font-family: arial; mso-ansi-language: ES;"&gt;Filtrado avanzado: Ofrece opciones para filtrar los datos, por ejemplo, eliminando
especies con pocas ocurrencias o seleccionando registros específicos.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang="ES" style="font-family: arial; mso-ansi-language: ES;"&gt;Eficiencia con
&lt;i&gt;Big Data&lt;/i&gt;: Ha sido probado con éxito en conjuntos de datos masivos, procesando
millones de registros en minutos. Por ejemplo, un dataset de 4.8 millones de
ocurrencias es procesado en 136.53 segundos.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang="ES" style="font-family: arial; mso-ansi-language: ES;"&gt;Visualización y análisis geoespacial exploratorio: Incluye la posibilidad de generar mapas interactivos de
las ocurrencias y realizar análisis espaciales básicos como el cálculo de
riqueza y diversidad en polígonos.&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhPibCWZf_vwz-f2Sz_2-ysVa32oNyqI60dOnxvjqsfUSFhwJMiujAjOW8IO8-h9lQK7XNfEj48JgimXqbnioNP9JMHUeabP5JKRoumXeULBY5SK-WXkgd9jcosgGlLUQa_lO8OvWsee-MPEt0HgbMQZ0mgAnmifDF5zbcqtRfhrtZpCZL8RxUSZbewZCrQ/s1934/Figure3.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="1062" data-original-width="1934" height="331" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhPibCWZf_vwz-f2Sz_2-ysVa32oNyqI60dOnxvjqsfUSFhwJMiujAjOW8IO8-h9lQK7XNfEj48JgimXqbnioNP9JMHUeabP5JKRoumXeULBY5SK-WXkgd9jcosgGlLUQa_lO8OvWsee-MPEt0HgbMQZ0mgAnmifDF5zbcqtRfhrtZpCZL8RxUSZbewZCrQ/w601-h331/Figure3.jpg" width="601" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;span style="font-family: arial;"&gt;Desarrollado en
Python, csv2xyd aprovecha bibliotecas potentes como &lt;/span&gt;&lt;i style="font-family: arial;"&gt;Pandas &lt;/i&gt;&lt;span style="font-family: arial;"&gt;para la manipulación
de datos y &lt;/span&gt;&lt;i style="font-family: arial;"&gt;Dask &lt;/i&gt;&lt;span style="font-family: arial;"&gt;para el procesamiento eficiente de grandes volúmenes de
información.&lt;/span&gt;&lt;/div&gt;

&lt;p class="MsoNormal"&gt;&lt;span lang="ES" style="font-family: arial; mso-ansi-language: ES;"&gt;El software es de
código abierto y está disponible gratuitamente en su repositorio de &lt;a href="https://github.com/jliria/csv2xyd" target="_blank"&gt;GitHub&lt;/a&gt;.&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span lang="ES" style="font-family: arial; mso-ansi-language: ES;"&gt;Esto no solo facilita su adopción, sino que también invita a la comunidad de
desarrolladores e investigadores a contribuir a su mejora. Para facilitar su
uso, los desarrolladores han proporcionado tutoriales en video tanto en inglés
como en español.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;/p&gt;&lt;span style="font-family: arial;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="350" src="https://www.youtube.com/embed/DWjorMyIhC8" width="422" youtube-src-id="DWjorMyIhC8"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;p class="MsoNormal"&gt;&lt;span style="font-family: arial;"&gt;Hasta el momento, la herramienta&amp;nbsp;&lt;a href="https://onlinelibrary.wiley.com/doi/full/10.1111/cla.12236" target="_blank"&gt;GeX&lt;/a&gt; (Santos &amp;amp; Fuhlendorf, 2018) ha abordado la necesidad de convertir archivos de biodiversidad a formatos como XYD. Mientras GeX es una aplicación web sencilla diseñada para la conversión directa y básica de CSV a XYD para bases de datos de tamaño moderado, csv2xyd ofrece un enfoque mucho más integral y robusto. Nuestro software va más allá de la simple conversión, proporcionando capacidades avanzadas de limpieza de datos (detección de errores tipográficos, eliminación de duplicados e inconsistencias), eficiencia para manejar millones de registros (Big Data) y filtrado avanzado. Además, csv2xyd incluye funcionalidades de visualización y análisis geoespacial exploratorio, y al ser de código abierto, invita a la comunidad a colaborar en&amp;nbsp;&lt;/span&gt;&lt;span style="font-family: arial;"&gt;la integración con APIs de servicios de biodiversidad
como &lt;a href="https://www.gbif.org/" target="_blank"&gt;Global Biodiversity Information Facility&lt;/a&gt; y &lt;a href="https://eol.org/" target="_blank"&gt;Encyclopedia of Life&lt;/a&gt; para automatizar georreferenciación de localidades sin coordenadas y validación taxonómica. Además, se busca mejorar la capacidad de fusión de
múltiples archivos CSV basándose en relaciones de campos, similar a las uniones
de bases de datos.&lt;/span&gt;&lt;span style="font-family: arial;"&gt;&amp;nbsp;Esto asegura que csv2xyd pueda crecer y
adaptarse a las necesidades emergentes de la comunidad científica.&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span style="font-family: arial;"&gt;&lt;b&gt;Esta es la cita:&lt;/b&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle0"&gt;Liria J, Soto-Vivas A 2025 Csv2xyd: A Python Software for Processing Large Biodiversity Datasets for Endemism Analysis. &lt;/span&gt;&lt;span class="fontstyle2"&gt;Journal of Open Research Software, &lt;/span&gt;&lt;span class="fontstyle0"&gt;13: 8. DOI:&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: #177bd7;"&gt;https://doi.org/10.5334/jors.538&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span style="color: #177bd7;"&gt;https://openresearchsoftware.metajnl.com/articles/10.5334/jors.538&lt;/span&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;/span&gt;&lt;p&gt;&lt;/p&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2025/07/csv2xyd-optimizando-el-analisis-de.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdbI7ovBbFMAS8R4Ln7AYDc0Oklzx_RCIVFyICfYeZxwpAiikXknpm__3zztkgKmls8KAUZZ5JMSEixYJYgoCzGHcS6RT2SYCz224IlWCTXcqhdDVasYJEOpLo1OIJ3EFJ9ecVhWfiWQXjE_dk5a8tHKQBNV1qkLuisG4745r8Co99NWMSmf4_JpAOL5N8/s72-w132-h132-c/Icon%20csv2xyd.png" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-3192949116228487456</guid><pubDate>Mon, 14 Jul 2025 21:07:00 +0000</pubDate><atom:updated>2025-07-14T14:16:41.971-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><category domain="http://www.blogger.com/atom/ns#">programas</category><category domain="http://www.blogger.com/atom/ns#">QGIS</category><title>Nueva versión NDM/vNDM (2025)</title><description>&lt;p&gt;Recientemente en el repositorio de &lt;a href="https://www.lillo.org.ar/phylogeny/endemism/" target="_blank"&gt;NDM/vNDM&lt;/a&gt; tenemos la nueva versión (junio 2025) del programa, el cual tiene las siguientes funciones (tomado del archivo README.txt):&lt;/p&gt;&lt;p&gt;* &lt;i&gt;Solved a bad (previously undiscovered) bug in the calculation&amp;nbsp;&lt;/i&gt;&lt;i&gt;of the sets of species giving scores to the areas during searches&amp;nbsp;&lt;/i&gt;&lt;i&gt;(i.e. in ndm.exe), which caused some of the comparisons between&amp;nbsp;&lt;/i&gt;&lt;i&gt;areas (which referred to sets of species in each area) to sometimes&lt;/i&gt;&lt;i&gt;&amp;nbsp;discard areas that should have been kept, or to keep areas that&amp;nbsp;&lt;/i&gt;&lt;i&gt;should have been discarded. This code (two lines!) is flagged&amp;nbsp;&lt;/i&gt;&lt;i&gt;with "damn"!&amp;nbsp; The problem was introduced in the version of 2016,&amp;nbsp;&lt;/i&gt;&lt;i&gt;if I remember correctly.&lt;/i&gt;&lt;/p&gt;&lt;p&gt;&lt;i&gt;* Added the "combinefile xxxx" option (which facilitates combining&amp;nbsp;&lt;/i&gt;&lt;i&gt;coordinate datasets).&lt;/i&gt;&lt;/p&gt;&lt;p&gt;&lt;i&gt;* Added option to save area coordinates for Qgis (in CSV format).&amp;nbsp;&lt;/i&gt; &amp;nbsp; &amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEgYKYfuUfM7Lq2NYCnZVLwGqxe8ypxtqUvCjavUvN0f_kId43ONjHT1E2BaOHP2wVUuoXxgVmkaMsIuLbBK9PRM507WsXKYsvrl8PT35v1kg4vJRc4rE0X6lFRRnFr9k32xtRacWYfbryvMZ_wwUS6Mug-9xAO5LCqTeVR5fC7wzLoh0sZvoB-RT7fTejQg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" data-original-height="691" data-original-width="1360" height="315" src="https://blogger.googleusercontent.com/img/a/AVvXsEgYKYfuUfM7Lq2NYCnZVLwGqxe8ypxtqUvCjavUvN0f_kId43ONjHT1E2BaOHP2wVUuoXxgVmkaMsIuLbBK9PRM507WsXKYsvrl8PT35v1kg4vJRc4rE0X6lFRRnFr9k32xtRacWYfbryvMZ_wwUS6Mug-9xAO5LCqTeVR5fC7wzLoh0sZvoB-RT7fTejQg=w617-h315" width="617" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEh6dvzsLX5CZNNMw2RwpprCYNvnoJnNmhuAz4JIqzAyurZMfcyHjeozWtbP1-7WhZz7SrNmaLyLIZOqQ8nl0l5DaezXq4I5NZGoe_Dc9iU1QeKM9eMSadpLBQtra0DrdGL-OieOgwkflcteimbCkU6o6RlZ_SfmyjSNlphUOtxrDxbYRrTFlyD7GQYaWPtE" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" data-original-height="711" data-original-width="1911" height="236" src="https://blogger.googleusercontent.com/img/a/AVvXsEh6dvzsLX5CZNNMw2RwpprCYNvnoJnNmhuAz4JIqzAyurZMfcyHjeozWtbP1-7WhZz7SrNmaLyLIZOqQ8nl0l5DaezXq4I5NZGoe_Dc9iU1QeKM9eMSadpLBQtra0DrdGL-OieOgwkflcteimbCkU6o6RlZ_SfmyjSNlphUOtxrDxbYRrTFlyD7GQYaWPtE=w636-h236" width="636" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;p&gt;&lt;/p&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2025/07/nueva-version-ndmvndm.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/a/AVvXsEgYKYfuUfM7Lq2NYCnZVLwGqxe8ypxtqUvCjavUvN0f_kId43ONjHT1E2BaOHP2wVUuoXxgVmkaMsIuLbBK9PRM507WsXKYsvrl8PT35v1kg4vJRc4rE0X6lFRRnFr9k32xtRacWYfbryvMZ_wwUS6Mug-9xAO5LCqTeVR5fC7wzLoh0sZvoB-RT7fTejQg=s72-w617-h315-c" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-7289614551254907841</guid><pubDate>Sun, 03 Nov 2024 14:45:00 +0000</pubDate><atom:updated>2025-07-17T04:39:28.693-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">morfofilogenia</category><category domain="http://www.blogger.com/atom/ns#">morfometría</category><category domain="http://www.blogger.com/atom/ns#">parsimonia</category><category domain="http://www.blogger.com/atom/ns#">programas</category><category domain="http://www.blogger.com/atom/ns#">Python</category><category domain="http://www.blogger.com/atom/ns#">TnT</category><title>Programa py_tm2tnt</title><description>&lt;p&gt;&lt;span style="font-family: arial;"&gt;Hola de nuevo, apasionados de la cladística!&lt;/span&gt;&lt;/p&gt;&lt;div&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Continuando con las herramientas que hemos desarrollado para facilitar sus análisis, hoy les presento &lt;b&gt;py_tm2tnt&lt;/b&gt;.&lt;/span&gt;&lt;/p&gt;&lt;p style="text-align: center;"&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgVGWaNNbJNn8z6ivB0-gIn-aG0f_LWMlMphDp00j3rmpFe5S3oMxmp7ivVIZhtIxoNCLjhh_iI4KtPPDoD4iNIA-_9hAIxvbwJxjrolbOTCqkIvyFLdgKKT35A_VzCvd0UFvuvfyE236-6hyphenhyphenX3qXcxiy2K42L11QrTgImmAyONqehRoH2_5VO0DE8W5w79/s718/Imagen1.png" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;span style="font-family: arial;"&gt;&lt;img border="0" data-original-height="685" data-original-width="718" height="326" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgVGWaNNbJNn8z6ivB0-gIn-aG0f_LWMlMphDp00j3rmpFe5S3oMxmp7ivVIZhtIxoNCLjhh_iI4KtPPDoD4iNIA-_9hAIxvbwJxjrolbOTCqkIvyFLdgKKT35A_VzCvd0UFvuvfyE236-6hyphenhyphenX3qXcxiy2K42L11QrTgImmAyONqehRoH2_5VO0DE8W5w79/w342-h326/Imagen1.png" width="342" /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;div _ngcontent-ng-c1039004368="" class="source-inline-chip-container ng-star-inserted" style="text-align: justify;"&gt;&lt;span class="citation-30" style="font-family: arial;"&gt;&lt;span class="citation-33"&gt;Este programa, diseñado en Python, les permite procesar archivos con datos morfométricos tradicionales (medidas) y exportarlos directamente al formato de&amp;nbsp;&lt;a href="https://www.lillo.org.ar/phylogeny/tnt/" style="text-align: left;" target="_blank"&gt;TNT&lt;/a&gt;&amp;nbsp;para análisis filogenéticos mediante parsimonia&amp;nbsp;&lt;/span&gt;&lt;span class="citation-33 citation-end-33"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="1"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="1"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="1"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="1"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;&lt;span class="citation-32"&gt;&lt;/span&gt;&lt;span class="citation-32"&gt;. py_tm2tnt puede manejar archivos CSV que incluyen varios especímenes por taxón, para lo cual solo requiere la lectura de un archivo CSV adicional con los conteos por especie&lt;/span&gt;&lt;span class="citation-32 citation-end-32"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="2"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="2"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="2"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="2"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&amp;nbsp;&lt;span class="citation-31"&gt;&lt;/span&gt;&lt;span class="citation-31"&gt;Una vez cargados los datos, el programa calcula intervalos (ya sea intervalos de confianza o la media +/- error estándar) y los exporta al formato compatible con TNT&lt;/span&gt;&lt;span class="citation-31 citation-end-31"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div _ngcontent-ng-c1039004368="" class="source-inline-chip-container ng-star-inserted" style="text-align: justify;"&gt;&lt;span class="citation-30" style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div _ngcontent-ng-c1039004368="" class="source-inline-chip-container ng-star-inserted" style="text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="citation-30"&gt;py_tm2tnt les ofrece la funcionalidad de realizar análisis estadísticos univariados para cada carácter, permitiendo elegir entre ANOVA o Kruskal-Wallis, y exportar los resultados a un archivo CSV&lt;/span&gt;&lt;span class="citation-30 citation-end-30"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="4"&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="4"&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="4"&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="4"&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/span&gt;&lt;/div&gt;&lt;div _ngcontent-ng-c1039004368="" class="source-inline-chip-container ng-star-inserted" style="text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhbdwXB_EFg_UQ_wi24dN3EJ1MgsTapyelahD4VojYxY1EM9oOUa3Ryhh52_oK4gzG-koGDw75kIcgjuI8F5Y-fRC8auuLpTrTtg_6zImfoTZk_ZShDlOilkH8nLutZoF-1cqsP3A3G7dTlnCROGFA1Ds07fLYDnLjvjkAIRldPRE7IiI7rmbOr3v3dNaL6/s1024/Icon%20py_tm2tnt.png" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;span style="font-family: arial;"&gt;&lt;img border="0" data-original-height="1024" data-original-width="1024" height="113" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhbdwXB_EFg_UQ_wi24dN3EJ1MgsTapyelahD4VojYxY1EM9oOUa3Ryhh52_oK4gzG-koGDw75kIcgjuI8F5Y-fRC8auuLpTrTtg_6zImfoTZk_ZShDlOilkH8nLutZoF-1cqsP3A3G7dTlnCROGFA1Ds07fLYDnLjvjkAIRldPRE7IiI7rmbOr3v3dNaL6/w113-h113/Icon%20py_tm2tnt.png" width="113" /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;span style="font-family: arial;"&gt;A&lt;span style="text-align: justify;"&gt;demás he creado un video tutorial en youtube:&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;p style="text-align: justify;"&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-family: arial;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="414" src="https://www.youtube.com/embed/8DSTxQf49VE" width="497" youtube-src-id="8DSTxQf49VE"&gt;&lt;/iframe&gt;&lt;/span&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;Les dejo el enlace de&amp;nbsp;&lt;a href="https://github.com/jliria/py_tm2tnt" target="_blank"&gt;github&lt;/a&gt;&amp;nbsp;el cual incluye el programa, los requerimientos de instalación (version de Python y librerias) y un manual en PDF.&lt;/span&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;b&gt;&lt;span style="font-family: arial;"&gt;Actualizado 4/7/2025:&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Acá podran descargar desde &lt;a href="https://www.dropbox.com/scl/fi/p4qupsbeibjmt9vac1x61/py_tm2tnt_v4.0.exe?rlkey=gwfdn2r2po7xuidgclqtbn7fq&amp;amp;st=sb9zqvr9&amp;amp;dl=0" target="_blank"&gt;Dropbox&lt;/a&gt;&amp;nbsp;el programa ejecutable (no requiere instalar Python + librerías); el archivo *.exe es aprox. 138mb&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEha-RvLR3FfPJTFI4R6yrQ4OyIXz9rC1x-sUSG6QVz765Xf9_mOP_Kv3Y3KHUY_CKrnonRoTEuOxGRecdHfYfmOdHPrcJfGlg5H44Kz17NNtB4DU1LUtYVlV9nfA6XUSEo1-SPOQK00ZhJ1eWA6gT9vc2sYuVDNecSYK6sI6ilceiR9MfK-y0zkrpaZRsXH/s1499/Untitled.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;span style="font-family: arial;"&gt;&lt;img border="0" data-original-height="292" data-original-width="1499" height="121" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEha-RvLR3FfPJTFI4R6yrQ4OyIXz9rC1x-sUSG6QVz765Xf9_mOP_Kv3Y3KHUY_CKrnonRoTEuOxGRecdHfYfmOdHPrcJfGlg5H44Kz17NNtB4DU1LUtYVlV9nfA6XUSEo1-SPOQK00ZhJ1eWA6gT9vc2sYuVDNecSYK6sI6ilceiR9MfK-y0zkrpaZRsXH/w622-h121/Untitled.jpg" width="622" /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-family: arial; text-align: justify;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-family: arial; text-align: justify;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;span style="text-align: justify;"&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;Y acá pueden consultar el artículo publicado:&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;Liria J, Soto-Vivas A. 2025. py_tps2tnt y py_tm2tnt: dos programas en Python para procesamiento de datos morfométricos para análisis cladísticos con TNT. Revista peruana de biología 32(2): e30018 001 - 006 (Julio 2025). doi: https://dx.doi.org/10.15381/rpb.v32i2.30018&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: arial;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;span style="font-family: arial; text-align: justify;"&gt;¡Espero que esta herramienta les sea de gran utilidad en sus investigaciones! Si tienen alguna pregunta o comentario, no duden en dejarlo.&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2024/11/programa-pytm2tnt.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgVGWaNNbJNn8z6ivB0-gIn-aG0f_LWMlMphDp00j3rmpFe5S3oMxmp7ivVIZhtIxoNCLjhh_iI4KtPPDoD4iNIA-_9hAIxvbwJxjrolbOTCqkIvyFLdgKKT35A_VzCvd0UFvuvfyE236-6hyphenhyphenX3qXcxiy2K42L11QrTgImmAyONqehRoH2_5VO0DE8W5w79/s72-w342-h326-c/Imagen1.png" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-8711145980509095754</guid><pubDate>Thu, 10 Oct 2024 18:50:00 +0000</pubDate><atom:updated>2024-10-10T13:34:13.978-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">animales mitológicos</category><category domain="http://www.blogger.com/atom/ns#">Azgaar'd Fantasy Map Generator</category><category domain="http://www.blogger.com/atom/ns#">Biodiversidad</category><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">geoespacial</category><category domain="http://www.blogger.com/atom/ns#">manuales</category><category domain="http://www.blogger.com/atom/ns#">prácticas</category><title>Nuevo manual de Biogeografía práctica</title><description>&lt;p&gt;&lt;span style="font-family: arial;"&gt;Una buena noticia para los interesados en Biogeografía:&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEinyjaqeCCxp14oikuVtfm3-vSkuNgtrIXlThT6jnVLwrk1rK6tQABLE0YamKEaOK9TVcYD9osJKtNTeUPRXkVznDAcbaxgDy9MIFg06A0gFimQzkdeR50Dht8m8lzwKTRE3sBRyX7y_VoN6XSPCks-Yw96fLfJRNx485bn3GyGbENwkStcEHwu9MNgqNde/s1080/BiogeografPract_FBInsta.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="1080" data-original-width="1080" height="424" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEinyjaqeCCxp14oikuVtfm3-vSkuNgtrIXlThT6jnVLwrk1rK6tQABLE0YamKEaOK9TVcYD9osJKtNTeUPRXkVznDAcbaxgDy9MIFg06A0gFimQzkdeR50Dht8m8lzwKTRE3sBRyX7y_VoN6XSPCks-Yw96fLfJRNx485bn3GyGbENwkStcEHwu9MNgqNde/w424-h424/BiogeografPract_FBInsta.jpg" width="424" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;La enseñanza de la biogeografía es relativamente compleja, pues involucra conceptos y métodos de diferentes disciplinas y para muchos estudiantes es demasiado “teórica”, sin una conexión clara con la realidad biológica. Para mejorar su enseñanza y como resultado de invitar a diversos investigadores del área, un total de 106 autores de 40 instituciones contribuyeron con 131 prácticas que permiten aclarar conceptos y, a través de la aplicación de metodologías específicas, logran una concepción integral de la biogeografía, reafirmando los conocimientos teóricos que se imparten en clase.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span class="fontstyle2" style="font-family: arial;"&gt;&lt;a href="https://tienda.fciencias.unam.mx/es/inicio/3744-biogeografia-practica-version-pdf-9786073091909.html" target="_blank"&gt;Biogeografía práctica&lt;/a&gt;&lt;/span&gt;&lt;span class="fontstyle0" style="font-family: arial;"&gt;, fue pensado como complementario a libros de texto teóricos sobre biogeografía, por lo que consta de 131 ejercicios prácticos, agrupados en ocho unidades:&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;ul style="text-align: left;"&gt;&lt;li&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle3"&gt;&lt;b&gt;Unidad 1:&lt;/b&gt; &lt;/span&gt;&lt;span class="fontstyle3"&gt;Introducción al estudio evolutivo de la diversidad y su distribución geográfica &lt;/span&gt;&lt;span class="fontstyle0"&gt;(prácticas 1-12).&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle3"&gt;&lt;b&gt;Unidad 2:&lt;/b&gt; &lt;/span&gt;&lt;span class="fontstyle3"&gt;Datos biogeográficos y herramientas analíticas &lt;/span&gt;&lt;span class="fontstyle0"&gt;(prácticas 13-29).&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle3"&gt;&lt;b&gt;Unidad 3:&lt;/b&gt; &lt;/span&gt;&lt;span class="fontstyle3"&gt;Conceptos biogeográficos &lt;/span&gt;&lt;span class="fontstyle0"&gt;(prácticas 30-63).&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle3"&gt;&lt;b&gt;Unidad 4: &lt;/b&gt;&lt;/span&gt;&lt;span class="fontstyle3"&gt;Procesos biogeográficos &lt;/span&gt;&lt;span class="fontstyle0"&gt;(prácticas 64-76).&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle3"&gt;&lt;b&gt;Unidad 5:&lt;/b&gt; &lt;/span&gt;&lt;span class="fontstyle3"&gt;Geografía de la diversidad: biodiversidad y patrones ecológicos &lt;/span&gt;&lt;span class="fontstyle0"&gt;(prácticas 77-94).&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle3"&gt;&lt;b&gt;Unidad 6:&lt;/b&gt; &lt;/span&gt;&lt;span class="fontstyle3"&gt;Reconstrucción de la historia biogeográfica de taxones &lt;/span&gt;&lt;span class="fontstyle0"&gt;(prácticas 95-102).&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle0"&gt;&lt;/span&gt;&lt;span class="fontstyle3"&gt;&lt;b&gt;Unidad 7:&lt;/b&gt; &lt;/span&gt;&lt;span class="fontstyle3"&gt;Biogeografía evolutiva de biotas &lt;/span&gt;&lt;span class="fontstyle0"&gt;(prácticas 103-115).&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="fontstyle3"&gt;&lt;b&gt;Unidad 8:&lt;/b&gt; &lt;/span&gt;&lt;span class="fontstyle3"&gt;Biogeografía de la conservación &lt;/span&gt;&lt;span class="fontstyle0"&gt;(prácticas 116-131).&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="background-color: white; font-family: arial; letter-spacing: 0.3px;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;En este libro tuvimos la oportunidad de contribuir con la &lt;b&gt;práctica N°43&lt;/b&gt; (&lt;i&gt;Unidad 3&lt;/i&gt; "Conceptos biogeográficos"):&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="background-color: white; letter-spacing: 0.3px;"&gt;&lt;/span&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEgCTnE_jjQNkNL2Ay_KS0Xr-1E5zs730imrxIsB_UrA8DcPe0kDCDCFpa_qsK9Syh_rObh08LpQZ7Aei6QLEEp5_jip0x9n1ysddQlQ4c-1jfV9dRZ7InwWsl_GsiKTZxeGn41GhgFwh5s47kaN3BRPTpRurK-h-5X4Vg6_w3ujfPSq-WPH9zo7n0Xn4P5Q" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" data-original-height="423" data-original-width="474" height="396" src="https://blogger.googleusercontent.com/img/a/AVvXsEgCTnE_jjQNkNL2Ay_KS0Xr-1E5zs730imrxIsB_UrA8DcPe0kDCDCFpa_qsK9Syh_rObh08LpQZ7Aei6QLEEp5_jip0x9n1ysddQlQ4c-1jfV9dRZ7InwWsl_GsiKTZxeGn41GhgFwh5s47kaN3BRPTpRurK-h-5X4Vg6_w3ujfPSq-WPH9zo7n0Xn4P5Q=w444-h396" width="444" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;span style="font-family: arial;"&gt;En la actividad utilizamos las distribuciones hipotéticas de animales del Mundo de Hielo y Fuego de G.R.R. Martin. Seguidamente, identificamos áreas de endemismo en las regiones de Westeros, Essos y Sothoryos.&lt;/span&gt;&lt;div&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style="font-family: arial;"&gt;Los archivos para las prácticas pueden obtenerlos acá:&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style="font-family: arial;"&gt;&lt;a href="https://libros.fciencias.unam.mx/biogeografia-practica/practicas.php"&gt;https://libros.fciencias.unam.mx/biogeografia-practica/practicas.php&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEgZRyypWkLGn6zKbc0Q3A4SMZbUzQGLL6FF_jbODnvNSpYeEj_FvcusQviKVMlc3_ZvX0vXmJU-wifE98_AuCSBtJgxSElSuJc4Wzg7OsCSkDnmMgpOtPx3eKfGfnxw6IeHDAJY8dkc3vGXX575Z4FauWu1IDuoU5YlXWr5B84IJpvOff82iv1j_2-wDfiH" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" data-original-height="523" data-original-width="1322" height="248" src="https://blogger.googleusercontent.com/img/a/AVvXsEgZRyypWkLGn6zKbc0Q3A4SMZbUzQGLL6FF_jbODnvNSpYeEj_FvcusQviKVMlc3_ZvX0vXmJU-wifE98_AuCSBtJgxSElSuJc4Wzg7OsCSkDnmMgpOtPx3eKfGfnxw6IeHDAJY8dkc3vGXX575Z4FauWu1IDuoU5YlXWr5B84IJpvOff82iv1j_2-wDfiH=w627-h248" width="627" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;/span&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Más información de como adquirir el libro:&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Biogeografía Práctica (versión PDF)&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Primera edición&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Tania Escalante, Erick A. García-Trejo, Juan J. Morrone (coordinadores)&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Año 2024, Peso en MB: 41.1 MB&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;ISBN: 978-607-30-9190-9&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Para mayores informes envíe un correo electrónico a: ventas.editoriales@ciencias.unam.mx&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;&lt;span style="background-color: white; box-sizing: inherit; letter-spacing: 0.3px;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;&lt;/div&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2024/10/nuevo-manual-de-biogeografia-practica.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEinyjaqeCCxp14oikuVtfm3-vSkuNgtrIXlThT6jnVLwrk1rK6tQABLE0YamKEaOK9TVcYD9osJKtNTeUPRXkVznDAcbaxgDy9MIFg06A0gFimQzkdeR50Dht8m8lzwKTRE3sBRyX7y_VoN6XSPCks-Yw96fLfJRNx485bn3GyGbENwkStcEHwu9MNgqNde/s72-w424-h424-c/BiogeografPract_FBInsta.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-2277768203919635401</guid><pubDate>Wed, 09 Oct 2024 21:05:00 +0000</pubDate><atom:updated>2025-07-17T04:39:55.397-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">morfofilogenia</category><category domain="http://www.blogger.com/atom/ns#">morfometría</category><category domain="http://www.blogger.com/atom/ns#">parsimonia</category><category domain="http://www.blogger.com/atom/ns#">Procrustes</category><category domain="http://www.blogger.com/atom/ns#">programas</category><category domain="http://www.blogger.com/atom/ns#">Python</category><category domain="http://www.blogger.com/atom/ns#">TnT</category><category domain="http://www.blogger.com/atom/ns#">tps</category><title>Programa py_tps2tnt</title><description>&lt;p&gt;&lt;span style="font-family: arial;"&gt;¡Hola a todos los entusiastas de la cladística!&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Hoy quiero compartir con ustedes una emocionante herramienta que he desarrollado como parte de una nueva línea de investigación para optimizar las tareas en sus análisis filogenéticos: &lt;b&gt;py_tps2tnt&lt;/b&gt;.&lt;/span&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-family: arial;"&gt;&lt;b&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEhtzv_JPCZC9I26WnOM1lpcXQ_EDCCu06OtQeYE_kAE_qsxTa-IIns2VXS44cDy4_2pi1pcxyoVf6IafSu-3Bra0PmnFSVmH8t7wH6OMg0gzbL9PqyqdEl-szMFahssDVcl8iDE66umnbB_GFzh-qzwp7k7TKLgqB7FADD0FVQgaMmi0X8zndWfcVdhvjKN" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" data-original-height="712" data-original-width="644" height="424" src="https://blogger.googleusercontent.com/img/a/AVvXsEhtzv_JPCZC9I26WnOM1lpcXQ_EDCCu06OtQeYE_kAE_qsxTa-IIns2VXS44cDy4_2pi1pcxyoVf6IafSu-3Bra0PmnFSVmH8t7wH6OMg0gzbL9PqyqdEl-szMFahssDVcl8iDE66umnbB_GFzh-qzwp7k7TKLgqB7FADD0FVQgaMmi0X8zndWfcVdhvjKN=w383-h424" width="383" /&gt;&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;&lt;b&gt;py_tps2tnt&lt;/b&gt;&lt;span class="citation-213"&gt; está diseñado para procesar archivos&amp;nbsp;&lt;a href="https://www.sbmorphometrics.org/soft-utility.html" target="_blank"&gt;TPS&lt;/a&gt;&amp;nbsp;con coordenadas x,y (con o sin escala), y exportarlos al formato de&amp;nbsp;&lt;a href="https://www.lillo.org.ar/phylogeny/tnt/" target="_blank"&gt;TNT&lt;/a&gt;&amp;nbsp;para análisis filogenéticos vía parsimonia&lt;/span&gt;&lt;span class="citation-213 citation-end-213"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="3"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEizm8CNVbZ_G-Unsp3thffm3K9SGIZCXa7o48boAH-Pa25jK6qxR_PlBI4MzaLqdTyYrQPgjzNDKWwMbzHTz6zO78VFcA_UTLbBdUlYbvWKqfNP08dwuoflFLSdKW1vhdssAxbR04LipJxxBVnwiGlkYKHRdyR_Z1CIblifpoCVvgbW7hfa5C6rl4MN98LM/s1024/Icon%20py_tps2tnt.png" style="font-weight: 700; margin-left: 1em; margin-right: 1em; text-align: center;"&gt;&lt;span style="font-family: arial;"&gt;&lt;img border="0" data-original-height="1024" data-original-width="1024" height="122" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEizm8CNVbZ_G-Unsp3thffm3K9SGIZCXa7o48boAH-Pa25jK6qxR_PlBI4MzaLqdTyYrQPgjzNDKWwMbzHTz6zO78VFcA_UTLbBdUlYbvWKqfNP08dwuoflFLSdKW1vhdssAxbR04LipJxxBVnwiGlkYKHRdyR_Z1CIblifpoCVvgbW7hfa5C6rl4MN98LM/w122-h122/Icon%20py_tps2tnt.png" width="122" /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/p&gt;&lt;div _ngcontent-ng-c1039004368="" class="source-inline-chip-container ng-star-inserted"&gt;&lt;span style="font-family: arial;"&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;/span&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;b&gt;&lt;span style="font-family: arial;"&gt;Funcionalidades principales de py_tps2tnt:&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;span style="font-family: arial;"&gt;&lt;span class="citation-212"&gt;&lt;ul style="text-align: left;"&gt;&lt;li&gt;&lt;span class="citation-212"&gt;Permite transformar archivos TPS que contienen múltiples individuos por taxón&lt;/span&gt;&lt;span class="citation-212 citation-end-212"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="4"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="4"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="4"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="4"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-211"&gt;Realiza alineamientos mediante Procrustes&lt;/span&gt;&lt;span class="citation-211 citation-end-211"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="5"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="5"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="5"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="5"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-210"&gt;Calcula promedios de configuración&lt;/span&gt;&lt;span class="citation-210 citation-end-210"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="6"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-209"&gt;Determina rangos para el tamaño centroide&lt;/span&gt;&lt;span class="citation-209 citation-end-209"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="7"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="7"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="7"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="7"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-208"&gt;Permite seleccionar distancias interlandmarks&lt;/span&gt;&lt;span class="citation-208 citation-end-208"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="8"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="8"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="8"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="8"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-207"&gt;Exporta diversos tipos de datos directamente al formato TNT&lt;/span&gt;&lt;span class="citation-207 citation-end-207"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="9"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="9"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="9"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="9"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-206"&gt;Puede lidiar con archivos TPS que incluyen varios especímenes&lt;/span&gt;&lt;span class="citation-206 citation-end-206"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="10"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="10"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="10"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="10"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-205"&gt;Calcula el tamaño centroide promedio (en formato de intervalo de confianza o media +/- ES)&lt;/span&gt;&lt;span class="citation-205 citation-end-205"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="11"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="11"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="11"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="11"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="11"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-204"&gt;También puede exportar coordenadas promedio o intervalos de distancias interlandmarks (matrices EDMA)&lt;/span&gt;&lt;span class="citation-204 citation-end-204"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="12"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="12"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="12"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="12"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="12"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-203"&gt;El usuario puede realizar el análisis generalizado de Procrustes (AGP) a partir de la configuración consenso, la configuración del primer ejemplar, o la configuración deseada&lt;/span&gt;&lt;span class="citation-203 citation-end-203"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="13"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;li&gt;&lt;span class="citation-202"&gt;Finalmente, el archivo TNT resultante puede incluir el tamaño centroide, configuraciones promedio o alineadas, y matrices de distancia interlandmarks&lt;/span&gt;&lt;span class="citation-202 citation-end-202"&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="14"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="14"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="14"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;source-footnote _nghost-ng-c1233547114="" ng-version="0.0.0-PLACEHOLDER"&gt;&lt;sup _ngcontent-ng-c1233547114="" class="superscript" data-turn-source-index="14"&gt;&lt;!----&gt;&lt;/sup&gt;&lt;/source-footnote&gt;&lt;/span&gt;.&lt;/li&gt;&lt;/ul&gt;&lt;/span&gt;&lt;span class="citation-202"&gt;&lt;/span&gt;&lt;/span&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;source-inline-chip _ngcontent-ng-c182090728="" _nghost-ng-c1039004368="" class="ng-star-inserted"&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;/source-inline-chip&gt;&lt;source-inline-chip _ngcontent-ng-c182090728="" _nghost-ng-c1039004368="" class="ng-star-inserted"&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;/source-inline-chip&gt;&lt;source-inline-chip _ngcontent-ng-c182090728="" _nghost-ng-c1039004368="" class="ng-star-inserted"&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;/source-inline-chip&gt;&lt;source-inline-chip _ngcontent-ng-c182090728="" _nghost-ng-c1039004368="" class="ng-star-inserted"&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;/source-inline-chip&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Para que puedan ver cómo funciona py_tps2tnt en la práctica, he preparado un tutorial en YouTube (en español):&lt;/span&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-family: arial;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="408" src="https://www.youtube.com/embed/ubR3w-yRhx4" width="491" youtube-src-id="ubR3w-yRhx4"&gt;&lt;/iframe&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Les dejo el enlace de &lt;a href="https://github.com/jliria/py_tps2tnt" target="_blank"&gt;github&lt;/a&gt; el
cual incluye el programa, los requerimientos de instalación (version de Python y librerias), manual en PDF, y datos de ejemplo.&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;b&gt;&lt;span style="font-family: arial;"&gt;Actualizado 4/7/2025:&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;p&gt;&lt;span style="font-family: arial;"&gt;Acá podran descargar desde &lt;a href="https://www.dropbox.com/scl/fi/2t23q7zqjwqnb1e3dij53/py_tps2tnt_v4.2.exe?rlkey=hfdpzyi2w7mczd3af5w2rw2eg&amp;amp;st=fvrvwdy7&amp;amp;dl=0" target="_blank"&gt;Dropbox&lt;/a&gt; el programa ejecutable (no requiere instalar Python + librerías); el archivo *.exe es aprox. 138mb&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEjatN6yuQM7OEUEsr353TdhdyJHR4zUNf6ZkgFdWC3kO85n4eggSwMo_UAWKKQfHNCPH4LPZ3CfeZy4OT2F4udyEN43kdq5gB9KHCsBVyEwvFRh-d4UoUWqhTzpRabAFaj33omxTLakEMeHMraZK2kiQsHKh9kXXpTnBfldGKuJceyojQGpZMlkNUyFLipC" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;span style="font-family: arial;"&gt;&lt;img alt="" data-original-height="285" data-original-width="1480" height="121" src="https://blogger.googleusercontent.com/img/a/AVvXsEjatN6yuQM7OEUEsr353TdhdyJHR4zUNf6ZkgFdWC3kO85n4eggSwMo_UAWKKQfHNCPH4LPZ3CfeZy4OT2F4udyEN43kdq5gB9KHCsBVyEwvFRh-d4UoUWqhTzpRabAFaj33omxTLakEMeHMraZK2kiQsHKh9kXXpTnBfldGKuJceyojQGpZMlkNUyFLipC=w624-h121" width="624" /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;p style="text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;Y acá pueden consultar el artículo publicado:&lt;/span&gt;&lt;/p&gt;&lt;div&gt;&lt;span style="font-family: arial;"&gt;&lt;div class="separator" style="clear: both; font-family: Consolas; text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; font-family: Consolas; text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;Liria J, Soto-Vivas A. 2025. py_tps2tnt y py_tm2tnt: dos programas en Python para procesamiento de datos morfométricos para análisis cladísticos con TNT. Revista peruana de biología 32(2): e30018 001 - 006 (Julio 2025). doi: https://dx.doi.org/10.15381/rpb.v32i2.30018&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; font-family: Consolas; text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; font-family: Consolas; text-align: justify;"&gt;&lt;span style="font-family: arial;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style="font-family: arial;"&gt;¡Espero que esta herramienta les sea de gran ayuda en sus investigaciones! Si tienen alguna pregunta o comentario, no duden en dejarlo en la sección de comentarios.&lt;/span&gt;&lt;p&gt;&lt;/p&gt;&lt;/div&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2024/10/programa-pytps2tnt.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/a/AVvXsEhtzv_JPCZC9I26WnOM1lpcXQ_EDCCu06OtQeYE_kAE_qsxTa-IIns2VXS44cDy4_2pi1pcxyoVf6IafSu-3Bra0PmnFSVmH8t7wH6OMg0gzbL9PqyqdEl-szMFahssDVcl8iDE66umnbB_GFzh-qzwp7k7TKLgqB7FADD0FVQgaMmi0X8zndWfcVdhvjKN=s72-w383-h424-c" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-3205374514826396890</guid><pubDate>Tue, 07 Nov 2023 18:05:00 +0000</pubDate><atom:updated>2023-11-08T03:43:37.741-08:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">conferencias</category><category domain="http://www.blogger.com/atom/ns#">Congreso</category><category domain="http://www.blogger.com/atom/ns#">geoespacial</category><category domain="http://www.blogger.com/atom/ns#">geofilogenia</category><category domain="http://www.blogger.com/atom/ns#">GoogleEarth</category><category domain="http://www.blogger.com/atom/ns#">kml</category><category domain="http://www.blogger.com/atom/ns#">mesquite</category><category domain="http://www.blogger.com/atom/ns#">QGIS</category><category domain="http://www.blogger.com/atom/ns#">Reunión</category><title>Una geofilogenia para 10 años de la RACB 1997-2007</title><description>&lt;p&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;
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  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 5"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Message Header"/&gt;
  &lt;w:LsdException Locked="false" Priority="11" QFormat="true" Name="Subtitle"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Salutation"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Date"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text First Indent"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text First Indent 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Note Heading"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text Indent 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text Indent 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Block Text"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Hyperlink"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="FollowedHyperlink"/&gt;
  &lt;w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/&gt;
  &lt;w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Document Map"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Plain Text"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="E-mail Signature"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Top of Form"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Bottom of Form"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Normal (Web)"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Acronym"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Address"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Cite"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Code"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Definition"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Keyboard"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Preformatted"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Sample"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Typewriter"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Variable"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Normal Table"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="annotation subject"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="No List"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Outline List 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Outline List 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Outline List 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Simple 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Simple 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Simple 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Colorful 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Colorful 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Colorful 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 5"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 5"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 6"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 7"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 8"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 5"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 6"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 7"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 8"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Contemporary"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Elegant"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Professional"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Subtle 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Subtle 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Web 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Web 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Web 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Balloon Text"/&gt;
  &lt;w:LsdException Locked="false" Priority="39" Name="Table Grid"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Theme"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/&gt;
  &lt;w:LsdException Locked="false" Priority="1" QFormat="true" Name="No Spacing"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" Name="Revision"/&gt;
  &lt;w:LsdException Locked="false" Priority="34" QFormat="true"
   Name="List Paragraph"/&gt;
  &lt;w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/&gt;
  &lt;w:LsdException Locked="false" Priority="30" QFormat="true"
   Name="Intense Quote"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="19" QFormat="true"
   Name="Subtle Emphasis"/&gt;
  &lt;w:LsdException Locked="false" Priority="21" QFormat="true"
   Name="Intense Emphasis"/&gt;
  &lt;w:LsdException Locked="false" Priority="31" QFormat="true"
   Name="Subtle Reference"/&gt;
  &lt;w:LsdException Locked="false" Priority="32" QFormat="true"
   Name="Intense Reference"/&gt;
  &lt;w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/&gt;
  &lt;w:LsdException Locked="false" Priority="37" SemiHidden="true"
   UnhideWhenUsed="true" Name="Bibliography"/&gt;
  &lt;w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/&gt;
  &lt;w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/&gt;
  &lt;w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/&gt;
  &lt;w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/&gt;
  &lt;w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/&gt;
  &lt;w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/&gt;
  &lt;w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="51"
   Name="Grid Table 6 Colorful Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="52"
   Name="Grid Table 7 Colorful Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="51"
   Name="Grid Table 6 Colorful Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="52"
   Name="Grid Table 7 Colorful Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 3"/&gt;
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&lt;/p&gt;&lt;p class="MsoNormal"&gt;La Reunión Argentina de Cladística y Biogeografía (RACB), es
un evento que se organiza en este país con la finalidad de agrupar a distint@s investigador@s
y estudiantes (pre- y posgrado) que realizan investigaciones en analisis
filogenéticos y estudios sobre la distribución de la biota.&amp;nbsp;&lt;/p&gt;

&lt;p class="MsoNormal"&gt;Durante la conmemoración de los 10 año de RACB, 1997-2007
tuve la oportunidad de recibir la siguiente imagen preparada por los
organizadores:&lt;/p&gt;

&lt;p class="MsoNormal"&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjFEAR1VoHl870xl230Q_Et09wYoX3VdGjqF7H9HSRs4ZekzUH5AijgsQOi7CkFjwi_pB4olHixIzDX6JMSRtRT8eeksHVZjeFcV9hFlnUZEnrLB4Gv8tW2pc_0vjD9Z2tLh8pApmUtRleaSExPY2AxRDRDj19-BiSbxlLlnrJOAF4z8H3Vzo5I_sjOHvsO/s9999/10a%C3%B1osPARAPLOTEAR.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="9999" data-original-width="9116" height="364" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjFEAR1VoHl870xl230Q_Et09wYoX3VdGjqF7H9HSRs4ZekzUH5AijgsQOi7CkFjwi_pB4olHixIzDX6JMSRtRT8eeksHVZjeFcV9hFlnUZEnrLB4Gv8tW2pc_0vjD9Z2tLh8pApmUtRleaSExPY2AxRDRDj19-BiSbxlLlnrJOAF4z8H3Vzo5I_sjOHvsO/w332-h364/10a%C3%B1osPARAPLOTEAR.jpg" width="332" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;Como se puede apreciar, es un cladograma con un arreglo de ramas por periodos (años), donde se indican las distintas RACB y sus sedes, desde Tucumán en 1997, pasando por Buenos Aires 1999, Mendoza 2001, Córdoba 2003, Salta 2004, Trelew 2006, y San Isidro en 2007. &lt;p&gt;&lt;/p&gt;

&lt;p class="MsoNormal"&gt;Se me ocurrió una forma de homenajear a todos los organizadores
de esos 10 años, y también a los participantes. &lt;/p&gt;

&lt;p class="MsoNormal"&gt;Realicé una geofilogenia en &lt;a href="https://cartographer.mesquiteproject.org/" target="_blank"&gt;Mesquite&lt;/a&gt; a partir de las localidades de cada
RACB; por ejemplo, &lt;a href="https://lillo.org.ar/uel/" target="_blank"&gt;Instituto Miguel Lillo&lt;/a&gt; en 1997, &lt;a href="https://mef.org.ar/" target="_blank"&gt;Museo Paleontológico Egidio Feruglio&lt;/a&gt; en 2006, &lt;a href="http://www.darwin.edu.ar/" target="_blank"&gt;Instituto de Botánica Darwinion&lt;/a&gt; en 2007, entre otras. &lt;span style="mso-spacerun: yes;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="text-align: left;"&gt;Acá les presento algunos mapas,&lt;/p&gt;&lt;p class="MsoNormal" style="text-align: left;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi6VsC74rvnks53XO6juvy66L9C4sOwDtz94c5TbA1x9VjQJo-qaR32luxwrG-7UhykKRuZnZ4K6RBCdX95QXE9_yCzi9x0Lx1wbgH_HaXjq6aTmelLOVbgbNUyTMezQFeYEWu8dG2vJneTGuHGQ6TDNQRoMNDG78QW0pviNaNDSbybZfwmgsZyRyVAqixM/s4677/RACB%201997-2007.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="4677" data-original-width="3307" height="668" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi6VsC74rvnks53XO6juvy66L9C4sOwDtz94c5TbA1x9VjQJo-qaR32luxwrG-7UhykKRuZnZ4K6RBCdX95QXE9_yCzi9x0Lx1wbgH_HaXjq6aTmelLOVbgbNUyTMezQFeYEWu8dG2vJneTGuHGQ6TDNQRoMNDG78QW0pviNaNDSbybZfwmgsZyRyVAqixM/w472-h668/RACB%201997-2007.jpg" width="472" /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp; y la vista en Google Earth
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  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Number 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="10" QFormat="true" Name="Title"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Closing"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Signature"/&gt;
  &lt;w:LsdException Locked="false" Priority="1" SemiHidden="true"
   UnhideWhenUsed="true" Name="Default Paragraph Font"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text Indent"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 5"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Message Header"/&gt;
  &lt;w:LsdException Locked="false" Priority="11" QFormat="true" Name="Subtitle"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Salutation"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Date"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text First Indent"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text First Indent 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Note Heading"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text Indent 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text Indent 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Block Text"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Hyperlink"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="FollowedHyperlink"/&gt;
  &lt;w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/&gt;
  &lt;w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Document Map"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Plain Text"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="E-mail Signature"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Top of Form"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Bottom of Form"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Normal (Web)"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Acronym"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Address"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Cite"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Code"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Definition"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Keyboard"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Preformatted"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Sample"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Typewriter"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Variable"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Normal Table"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="annotation subject"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="No List"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Outline List 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Outline List 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Outline List 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Simple 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Simple 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Simple 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Colorful 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Colorful 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Colorful 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 5"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 5"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 6"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 7"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 8"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 4"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 5"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 6"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 7"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 8"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Contemporary"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Elegant"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Professional"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Subtle 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Subtle 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Web 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Web 2"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Web 3"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Balloon Text"/&gt;
  &lt;w:LsdException Locked="false" Priority="39" Name="Table Grid"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Theme"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/&gt;
  &lt;w:LsdException Locked="false" Priority="1" QFormat="true" Name="No Spacing"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" SemiHidden="true" Name="Revision"/&gt;
  &lt;w:LsdException Locked="false" Priority="34" QFormat="true"
   Name="List Paragraph"/&gt;
  &lt;w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/&gt;
  &lt;w:LsdException Locked="false" Priority="30" QFormat="true"
   Name="Intense Quote"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/&gt;
  &lt;w:LsdException Locked="false" Priority="19" QFormat="true"
   Name="Subtle Emphasis"/&gt;
  &lt;w:LsdException Locked="false" Priority="21" QFormat="true"
   Name="Intense Emphasis"/&gt;
  &lt;w:LsdException Locked="false" Priority="31" QFormat="true"
   Name="Subtle Reference"/&gt;
  &lt;w:LsdException Locked="false" Priority="32" QFormat="true"
   Name="Intense Reference"/&gt;
  &lt;w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/&gt;
  &lt;w:LsdException Locked="false" Priority="37" SemiHidden="true"
   UnhideWhenUsed="true" Name="Bibliography"/&gt;
  &lt;w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/&gt;
  &lt;w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/&gt;
  &lt;w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/&gt;
  &lt;w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/&gt;
  &lt;w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/&gt;
  &lt;w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/&gt;
  &lt;w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/&gt;
  &lt;w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/&gt;
  &lt;w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/&gt;
  &lt;w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="51"
   Name="Grid Table 6 Colorful Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="52"
   Name="Grid Table 7 Colorful Accent 1"/&gt;
  &lt;w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/&gt;
  &lt;w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/&gt;
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  &lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhoz0p17HaIZ7cpDfdwxHdmJWKrXKtosW8OdM0oyjqNWP1JBfVjAAgHjKYi44HU3a4qIUy-b5zURALDnNXaQ8U6W6PImD3C-733r4sMZ0bUSkcVIg8jveWe3JlCeBHWKjQG7FxtOf7ADIqaRCrRhh_pcnQABn6IJwiVR83vBvKz8t1XPARYdA0MCImd4LdN/s1120/3.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="659" data-original-width="1120" height="189" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhoz0p17HaIZ7cpDfdwxHdmJWKrXKtosW8OdM0oyjqNWP1JBfVjAAgHjKYi44HU3a4qIUy-b5zURALDnNXaQ8U6W6PImD3C-733r4sMZ0bUSkcVIg8jveWe3JlCeBHWKjQG7FxtOf7ADIqaRCrRhh_pcnQABn6IJwiVR83vBvKz8t1XPARYdA0MCImd4LdN/w320-h189/3.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&amp;nbsp;Vista general de la geofilogenia.&lt;br /&gt;&lt;/p&gt;
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  &lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3cdvhq-KxS1hT4na5sW_vgk1aGiGaOrlzyifFoDv65kbjbwRH5HXjD9laZpLQmNe9CfrGcg-o-iJ7risu9KGraPU44UB9iDRe9EBz7O52JfCIRq0ZVL-889uYcruAvGW5nEnzSsArLNbcoJ0uYMsRjzC4AQIXKqzgL2816T7OVPaucR_kf_VJHIBDIFEp/s1120/7.jpg" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="659" data-original-width="1120" height="187" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3cdvhq-KxS1hT4na5sW_vgk1aGiGaOrlzyifFoDv65kbjbwRH5HXjD9laZpLQmNe9CfrGcg-o-iJ7risu9KGraPU44UB9iDRe9EBz7O52JfCIRq0ZVL-889uYcruAvGW5nEnzSsArLNbcoJ0uYMsRjzC4AQIXKqzgL2816T7OVPaucR_kf_VJHIBDIFEp/w320-h187/7.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p class="MsoNormal" style="line-height: normal; margin-bottom: 0cm;"&gt;&amp;nbsp;Detalle con imagen (logo) de cada RACB.&lt;br /&gt;&lt;/p&gt;
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</description><link>http://cladisticaybiogeografia.blogspot.com/2023/11/una-geofilogenia-para-10-anos-de-la.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjFEAR1VoHl870xl230Q_Et09wYoX3VdGjqF7H9HSRs4ZekzUH5AijgsQOi7CkFjwi_pB4olHixIzDX6JMSRtRT8eeksHVZjeFcV9hFlnUZEnrLB4Gv8tW2pc_0vjD9Z2tLh8pApmUtRleaSExPY2AxRDRDj19-BiSbxlLlnrJOAF4z8H3Vzo5I_sjOHvsO/s72-w332-h364-c/10a%C3%B1osPARAPLOTEAR.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-1615586233898665563</guid><pubDate>Tue, 09 Aug 2022 13:49:00 +0000</pubDate><atom:updated>2022-08-10T09:29:08.094-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">bigdata</category><category domain="http://www.blogger.com/atom/ns#">Biodiversidad</category><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">Ecuador</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">GBIF</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><title>Bigdata e identificación de áreas de endemismo</title><description>&lt;p&gt;Actualmente existen distintas &lt;a href="https://www.ncbi.nlm.nih.gov/pmc/articles/PMC1891718/" target="_blank"&gt;bases de datos sobre biodiversidad&lt;/a&gt; (BDB), las cuales ofrecen infinidad de aplicaciones en estudios sobre biogeografía y conservación. &lt;a href="https://journalofbiogeographynews.org/2020/01/28/biogeography-in-the-age-of-big-data/" target="_blank"&gt;El número de datos disponibles y que incluyen el componente espacial (coordenadas) se ha incrementado exponencialmente&lt;/a&gt;.&lt;br /&gt;&lt;/p&gt;&lt;p style="text-align: center;"&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAqrrpItwKsy3dvYTToOSo2pDRPaF27lMJBwqE8Tp1J7zWzhDfVChNTOtj_wNTn0M_ycOF9gCt0tOw7huCLngA2PfyMnXgca9KwLUMY8ElqVrPeoapTGv4tIlU80nyxs4gdcrATDSWf3OTPxNTuP-sB3CCSiRBnr4WnWpOMdrjiht2F5-YZd5Lag6ofw/s1280/bigdata.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="720" data-original-width="1280" height="317" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAqrrpItwKsy3dvYTToOSo2pDRPaF27lMJBwqE8Tp1J7zWzhDfVChNTOtj_wNTn0M_ycOF9gCt0tOw7huCLngA2PfyMnXgca9KwLUMY8ElqVrPeoapTGv4tIlU80nyxs4gdcrATDSWf3OTPxNTuP-sB3CCSiRBnr4WnWpOMdrjiht2F5-YZd5Lag6ofw/w562-h317/bigdata.jpg" width="562" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;b&gt;Imagen tomada y modificada d&lt;/b&gt;e:&amp;nbsp;&lt;/p&gt;&lt;p style="margin-left: 40px; text-align: left;"&gt;&lt;span style="font-size: x-small;"&gt;Wüest, R.O., Zimmermann, N.E., Zurell, D, et al. 2020. Macroecology in the age of Big Data – Where to go from here? &lt;u&gt;J Biogeogr&lt;/u&gt;. 47: 1– 12. https://doi.org/10.1111/jbi.13633 &lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style="margin-left: 40px; text-align: left;"&gt;&lt;span style="font-size: x-small;"&gt;https://journalofbiogeographynews.org/2020/01/28/biogeography-in-the-age-of-big-data/&lt;/span&gt;&lt;/p&gt;&lt;p style="margin-left: 40px; text-align: left;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;span class="fontstyle0"&gt;Liria, J., Szumik, C. y Goloboff, P. A. (2021). Analysis of endemism of world arthropod distribution data supports&lt;br /&gt;biogeographic regions and many established subdivisions. &lt;/span&gt;&lt;span class="fontstyle2"&gt;Cladistics&lt;/span&gt;&lt;span class="fontstyle0"&gt;, &lt;/span&gt;&lt;span class="fontstyle2"&gt;37&lt;/span&gt;&lt;span class="fontstyle0"&gt;, 559–570. https://doi.org/10.1111/cla.12448&lt;/span&gt; 
&lt;br style="-webkit-text-size-adjust: auto; -webkit-text-stroke-width: 0px; font-style: normal; font-variant: normal; font-weight: normal; letter-spacing: normal; line-height: normal; orphans: 2; text-align: -webkit-auto; text-indent: 0px; text-transform: none; white-space: normal; widows: 2; word-spacing: 0px;" /&gt;&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;En esta entrada me centraré en un ejemplo reciente publicado en la &lt;a href="http://www.revista.ib.unam.mx/index.php/bio/article/view/4031" target="_blank"&gt;Revista Mexicana de Biodiversidad&lt;/a&gt;, donde se muestra como a partir de cuatro BDB (una de ellas Nacional) se compiló toda la información disponible con el fin de identificar áreas de endemismo en&amp;nbsp; Ecuador:&lt;/p&gt;&lt;p class="page_title" style="margin-left: 40px; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-weight: normal;"&gt;Liria, J. (2022). &lt;/span&gt;Áreas de endemismo de Ecuador: un análisis a partir de datos de distribución de especies de plantas, animales y hongos. &lt;span style="font-weight: normal;"&gt;&lt;u&gt;Revista Mexicana de Biodiversidad&lt;/u&gt;, 93(mayo-): e934031&lt;/span&gt;&lt;/span&gt;
&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5KZupzWTuYT1vg0rTjDZ6483d37aEafYbF1cu_9-A8UzzlQNU8YW7saeG3_aTQ6dpSPELjcxUzyUz2iFnOG7dKg7O57t902JpPFYAeswZEG2NBEX1h-CTnkjsk0Ahus_bd7JOmEY0Z6xrWr5NUW-L5gk3xJX18AzvCyuyCqo3Bd25QXJRbLgFedHeVQ/s1363/QGIS%20Ecuador.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="729" data-original-width="1363" height="299" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5KZupzWTuYT1vg0rTjDZ6483d37aEafYbF1cu_9-A8UzzlQNU8YW7saeG3_aTQ6dpSPELjcxUzyUz2iFnOG7dKg7O57t902JpPFYAeswZEG2NBEX1h-CTnkjsk0Ahus_bd7JOmEY0Z6xrWr5NUW-L5gk3xJX18AzvCyuyCqo3Bd25QXJRbLgFedHeVQ/w560-h299/QGIS%20Ecuador.jpg" width="560" /&gt;&lt;/a&gt;&lt;/div&gt;&amp;nbsp;&lt;p&gt;&lt;/p&gt;&lt;p&gt;Al revisar estas bases de datos, lo primero que surgió fue la incompatibilidad taxonómica en algunos casos; especies con categorias supra especificas distintas en dos bases de datos. Este tipo de aspectos fue recientemente abordado por:&lt;/p&gt;&lt;p style="margin-left: 40px; text-align: left;"&gt;&lt;span style="font-size: x-small;"&gt;Feng, X., Enquist, B.J., Park, D.S., et al. (2022) A review of the heterogeneous landscape of biodiversity databases: Opportunities and challenges for a synthesized biodiversity knowledge base. &lt;u&gt;Global Ecology and Biogeography&lt;/u&gt;. 31(7): 1242-1260. Disponible en: https://onlinelibrary.wiley.com/doi/full/10.1111/geb.13497&lt;/span&gt;&lt;/p&gt;&lt;p style="margin-left: 40px; text-align: justify;"&gt;"&lt;i&gt;Information in a biodiversity database is generally indexed by species’ scientific names. However, the dynamic nature of taxonomic research presents challenges to such indexing. With the exception of a few well-established groups such as birds (whose taxonomy is relatively stable and subject to regular external review and standardization; Chesser et al., 2021), conflicting taxonomic concepts, homonyms, outdated synonyms, and ambiguous alternative spellings are prevalent across the tree of life (Boyle et al., 2013; Franz et al., 2008). Furthermore, in addition to the roughly 18,000 new species discovered each year, the taxonomy of the &amp;gt; 2 million species currently described (Mora et al., 2011) is in a state of constant flux, as old species definitions are re-examined and relationships are updated to reflect new insights. Finally, no single, universally agreed-upon taxonomy exists for the tree of life. Therefore, biodiversity databases have implemented different strategies (here termed taxonomic systems) to handle this taxonomic churn&lt;/i&gt;..."&lt;br /&gt;&lt;/p&gt;&lt;p&gt;De esta forma al integrar multiples BDB se pueden utilizar herramientas como &lt;a href="https://openrefine.org/" target="_blank"&gt;OpenRefine&lt;/a&gt; para normalizar la información taxonómica:&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhQVQE5MyS5CGgs9p9KHMT6OkjIH_kerQYSxoUyGG-f6TGckORKdwUmLBC5bY6HUb3gMMRM1JhzPJmj0qSxMFCHqRFpUt249W6ABH61JNX0LdqqP-BE53i3iFNJI75X5SgxEuRhxaIfua4-5Zio-sM7F_Vdd0FCmLmWI5K8sAPWuzXmOqEYVJubaAFepw/s837/guia%20limpieza%20datos.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="301" data-original-width="837" height="163" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhQVQE5MyS5CGgs9p9KHMT6OkjIH_kerQYSxoUyGG-f6TGckORKdwUmLBC5bY6HUb3gMMRM1JhzPJmj0qSxMFCHqRFpUt249W6ABH61JNX0LdqqP-BE53i3iFNJI75X5SgxEuRhxaIfua4-5Zio-sM7F_Vdd0FCmLmWI5K8sAPWuzXmOqEYVJubaAFepw/w454-h163/guia%20limpieza%20datos.jpg" width="454" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p style="text-align: center;"&gt;&lt;/p&gt;&lt;p&gt;&lt;b&gt;Imagen tomada de:&lt;/b&gt; &lt;a href="https://docs.gbif.org/openrefine-guide/3.0/es/guia-para-la-limpieza-de-datos-sobre-biodiversidad-con-openrefine.es.pdf"&gt;https://docs.gbif.org/openrefine-guide/3.0/es/guia-para-la-limpieza-de-datos-sobre-biodiversidad-con-openrefine.es.pdf&lt;/a&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;A partir de esta figura les presento la metodología utilizada para procesar cuatro BDB y poder identificar areas de endemismo en Ecuador:&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhr6lzP-2BtZbygrkqOr4MwA_cSZFA4LDaHEB7STNCKpwiymvRyBQ2vQLJJPePXv7-BNW3u36LpMx6n5HzrCXi79DFJHvLE8ZRnWYG3HZ3NnwBI5gH-WZ0XA2BKoj2fu-h9Mg3bMLRIYdgD1A7TaMlzTCKM8A-eXf8SiqDt9L_p8sxMCN5A07DmLdhfdA/s982/bigdata%20endemism.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="714" data-original-width="982" height="420" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhr6lzP-2BtZbygrkqOr4MwA_cSZFA4LDaHEB7STNCKpwiymvRyBQ2vQLJJPePXv7-BNW3u36LpMx6n5HzrCXi79DFJHvLE8ZRnWYG3HZ3NnwBI5gH-WZ0XA2BKoj2fu-h9Mg3bMLRIYdgD1A7TaMlzTCKM8A-eXf8SiqDt9L_p8sxMCN5A07DmLdhfdA/w577-h420/bigdata%20endemism.jpg" width="577" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2022/08/bigdata-e-identificacion-de-areas-de.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgAqrrpItwKsy3dvYTToOSo2pDRPaF27lMJBwqE8Tp1J7zWzhDfVChNTOtj_wNTn0M_ycOF9gCt0tOw7huCLngA2PfyMnXgca9KwLUMY8ElqVrPeoapTGv4tIlU80nyxs4gdcrATDSWf3OTPxNTuP-sB3CCSiRBnr4WnWpOMdrjiht2F5-YZd5Lag6ofw/s72-w562-h317-c/bigdata.jpg" width="72"/><thr:total>0</thr:total><enclosure length="7518029" type="application/pdf" url="https://docs.gbif.org/openrefine-guide/3.0/es/guia-para-la-limpieza-de-datos-sobre-biodiversidad-con-openrefine.es.pdf"/><itunes:explicit/><itunes:subtitle>Actualmente existen distintas bases de datos sobre biodiversidad (BDB), las cuales ofrecen infinidad de aplicaciones en estudios sobre biogeografía y conservación. El número de datos disponibles y que incluyen el componente espacial (coordenadas) se ha incrementado exponencialmente. Imagen tomada y modificada de:&amp;nbsp;Wüest, R.O., Zimmermann, N.E., Zurell, D, et al. 2020. Macroecology in the age of Big Data – Where to go from here? J Biogeogr. 47: 1– 12. https://doi.org/10.1111/jbi.13633 https://journalofbiogeographynews.org/2020/01/28/biogeography-in-the-age-of-big-data/Liria, J., Szumik, C. y Goloboff, P. A. (2021). Analysis of endemism of world arthropod distribution data supports biogeographic regions and many established subdivisions. Cladistics, 37, 559–570. https://doi.org/10.1111/cla.12448 &amp;nbsp; En esta entrada me centraré en un ejemplo reciente publicado en la Revista Mexicana de Biodiversidad, donde se muestra como a partir de cuatro BDB (una de ellas Nacional) se compiló toda la información disponible con el fin de identificar áreas de endemismo en&amp;nbsp; Ecuador:Liria, J. (2022). Áreas de endemismo de Ecuador: un análisis a partir de datos de distribución de especies de plantas, animales y hongos. Revista Mexicana de Biodiversidad, 93(mayo-): e934031 &amp;nbsp;&amp;nbsp; Al revisar estas bases de datos, lo primero que surgió fue la incompatibilidad taxonómica en algunos casos; especies con categorias supra especificas distintas en dos bases de datos. Este tipo de aspectos fue recientemente abordado por:Feng, X., Enquist, B.J., Park, D.S., et al. (2022) A review of the heterogeneous landscape of biodiversity databases: Opportunities and challenges for a synthesized biodiversity knowledge base. Global Ecology and Biogeography. 31(7): 1242-1260. Disponible en: https://onlinelibrary.wiley.com/doi/full/10.1111/geb.13497"Information in a biodiversity database is generally indexed by species’ scientific names. However, the dynamic nature of taxonomic research presents challenges to such indexing. With the exception of a few well-established groups such as birds (whose taxonomy is relatively stable and subject to regular external review and standardization; Chesser et al., 2021), conflicting taxonomic concepts, homonyms, outdated synonyms, and ambiguous alternative spellings are prevalent across the tree of life (Boyle et al., 2013; Franz et al., 2008). Furthermore, in addition to the roughly 18,000 new species discovered each year, the taxonomy of the &amp;gt; 2 million species currently described (Mora et al., 2011) is in a state of constant flux, as old species definitions are re-examined and relationships are updated to reflect new insights. Finally, no single, universally agreed-upon taxonomy exists for the tree of life. Therefore, biodiversity databases have implemented different strategies (here termed taxonomic systems) to handle this taxonomic churn..." De esta forma al integrar multiples BDB se pueden utilizar herramientas como OpenRefine para normalizar la información taxonómica: Imagen tomada de: https://docs.gbif.org/openrefine-guide/3.0/es/guia-para-la-limpieza-de-datos-sobre-biodiversidad-con-openrefine.es.pdf &amp;nbsp; A partir de esta figura les presento la metodología utilizada para procesar cuatro BDB y poder identificar areas de endemismo en Ecuador:</itunes:subtitle><itunes:author>noreply@blogger.com (Jonathan Liria)</itunes:author><itunes:summary>Actualmente existen distintas bases de datos sobre biodiversidad (BDB), las cuales ofrecen infinidad de aplicaciones en estudios sobre biogeografía y conservación. El número de datos disponibles y que incluyen el componente espacial (coordenadas) se ha incrementado exponencialmente. Imagen tomada y modificada de:&amp;nbsp;Wüest, R.O., Zimmermann, N.E., Zurell, D, et al. 2020. Macroecology in the age of Big Data – Where to go from here? J Biogeogr. 47: 1– 12. https://doi.org/10.1111/jbi.13633 https://journalofbiogeographynews.org/2020/01/28/biogeography-in-the-age-of-big-data/Liria, J., Szumik, C. y Goloboff, P. A. (2021). Analysis of endemism of world arthropod distribution data supports biogeographic regions and many established subdivisions. Cladistics, 37, 559–570. https://doi.org/10.1111/cla.12448 &amp;nbsp; En esta entrada me centraré en un ejemplo reciente publicado en la Revista Mexicana de Biodiversidad, donde se muestra como a partir de cuatro BDB (una de ellas Nacional) se compiló toda la información disponible con el fin de identificar áreas de endemismo en&amp;nbsp; Ecuador:Liria, J. (2022). Áreas de endemismo de Ecuador: un análisis a partir de datos de distribución de especies de plantas, animales y hongos. Revista Mexicana de Biodiversidad, 93(mayo-): e934031 &amp;nbsp;&amp;nbsp; Al revisar estas bases de datos, lo primero que surgió fue la incompatibilidad taxonómica en algunos casos; especies con categorias supra especificas distintas en dos bases de datos. Este tipo de aspectos fue recientemente abordado por:Feng, X., Enquist, B.J., Park, D.S., et al. (2022) A review of the heterogeneous landscape of biodiversity databases: Opportunities and challenges for a synthesized biodiversity knowledge base. Global Ecology and Biogeography. 31(7): 1242-1260. Disponible en: https://onlinelibrary.wiley.com/doi/full/10.1111/geb.13497"Information in a biodiversity database is generally indexed by species’ scientific names. However, the dynamic nature of taxonomic research presents challenges to such indexing. With the exception of a few well-established groups such as birds (whose taxonomy is relatively stable and subject to regular external review and standardization; Chesser et al., 2021), conflicting taxonomic concepts, homonyms, outdated synonyms, and ambiguous alternative spellings are prevalent across the tree of life (Boyle et al., 2013; Franz et al., 2008). Furthermore, in addition to the roughly 18,000 new species discovered each year, the taxonomy of the &amp;gt; 2 million species currently described (Mora et al., 2011) is in a state of constant flux, as old species definitions are re-examined and relationships are updated to reflect new insights. Finally, no single, universally agreed-upon taxonomy exists for the tree of life. Therefore, biodiversity databases have implemented different strategies (here termed taxonomic systems) to handle this taxonomic churn..." De esta forma al integrar multiples BDB se pueden utilizar herramientas como OpenRefine para normalizar la información taxonómica: Imagen tomada de: https://docs.gbif.org/openrefine-guide/3.0/es/guia-para-la-limpieza-de-datos-sobre-biodiversidad-con-openrefine.es.pdf &amp;nbsp; A partir de esta figura les presento la metodología utilizada para procesar cuatro BDB y poder identificar areas de endemismo en Ecuador:</itunes:summary><itunes:keywords>bigdata, Biodiversidad, biogeografía, Distribución, Ecuador, endemismo, GBIF, NDM</itunes:keywords></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-5468727866180464508</guid><pubDate>Fri, 28 Jan 2022 20:35:00 +0000</pubDate><atom:updated>2022-02-16T12:54:55.372-08:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">animales mitológicos</category><category domain="http://www.blogger.com/atom/ns#">Azgaar'd Fantasy Map Generator</category><category domain="http://www.blogger.com/atom/ns#">Biodiversidad</category><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">Mundo de Hielo y Fuego</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><category domain="http://www.blogger.com/atom/ns#">QGIS</category><title>Haciendo actividades divertidas para estudiar Biogeografía: "Mundo de Hielo y Fuego"  de G.R.R. Martin</title><description>&lt;p&gt;Hola a todos!&lt;/p&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Tenia tiempo sin publicar una entrada.&amp;nbsp;&lt;/p&gt;&lt;p&gt;Hace unos días recibí la notica sobre la publicación de un reciente artículo:&lt;/p&gt;&lt;div&gt;
&lt;b&gt;Liria, J. (2022). &lt;/b&gt;Desde el imaginario del “Mundo de Hielo y Fuego” de G.
 R. R. Martin a las áreas de endemismo: Una propuesta didáctica. &lt;b&gt;&lt;i&gt;Revista de Educación en Biología&lt;/i&gt;&lt;/b&gt;, &lt;i&gt;25&lt;/i&gt;(1), 34–44. Recuperado a partir de &lt;a data-saferedirecturl="https://www.google.com/url?q=https://revistas.unc.edu.ar/index.php/revistaadbia/article/view/32932&amp;amp;source=gmail&amp;amp;ust=1643118830096000&amp;amp;usg=AOvVaw31idDEaX5ouA-4lY8B8wZq" href="https://revistas.unc.edu.ar/index.php/revistaadbia/article/view/32932" target="_blank"&gt;https://revistas.unc.edu.ar/&lt;wbr&gt;&lt;/wbr&gt;index.php/revistaadbia/&lt;wbr&gt;&lt;/wbr&gt;article/view/32932&lt;/a&gt; &lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;img alt="Tapa" class="img-responsive" height="465" src="https://revistas.unc.edu.ar/public/journals/109/cover_issue_2438_es_ES.jpg" width="328" /&gt; &lt;br /&gt;&lt;/div&gt;&lt;div&gt;&amp;nbsp;&lt;/div&gt;&lt;div&gt;En esta publicación desarrollé una propuesta didáctica en donde se utilizan animales del &lt;a href="https://awoiaf.westeros.org/index.php/The_World_of_Ice_%26_Fire" target="_blank"&gt;Mundo de Hielo y Fuego&lt;/a&gt;, para identificar áreas de endemismo.&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;Esta propuesta ha sido bien recibida como parte del "&lt;b&gt;Nuevo Manual de prácticas de Biogeografía&lt;/b&gt;" de la Universidad Nacional Autónoma de México. Aprovecho la oportunidad de agradecer a la PhD. &lt;a href="https://www.researchgate.net/profile/Escalante-Tania" target="_blank"&gt;Tania Escalante&lt;/a&gt; por su invitación a participar en el manual.&lt;/div&gt;&lt;div&gt;&amp;nbsp;&lt;/div&gt;&lt;div&gt;Uno de los aspectos que tenia pendiente, era crear mapas rasters del Mundo de Hielo y Fuego. Si bien existen varios mapas disponibles en internet, queria tener mapas propios.&amp;nbsp;&lt;/div&gt;&lt;div&gt;&amp;nbsp;&lt;/div&gt;&lt;div&gt;Buscando en internet estos días, conseguí esta increible aplicación &lt;a href="https://github.com/Azgaar/Fantasy-Map-Generator/wiki/Quick-Start-Tutorial" target="_blank"&gt;Azgaar'd Fantasy Map Generator&lt;/a&gt;.&amp;nbsp;&lt;/div&gt;&lt;div&gt;&amp;nbsp;&lt;/div&gt;&lt;div&gt;Acá les coloco un pequeño video con el mapa creado en Azgaar'd:&amp;nbsp;&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="394" src="https://www.youtube.com/embed/ydR2OLsz_UY" width="474" youtube-src-id="ydR2OLsz_UY"&gt;&lt;/iframe&gt;&amp;nbsp;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&amp;nbsp;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;b&gt;Actualizado&lt;/b&gt;: El mapa se ha mejorado bastante, y más abajo les muestro como se ven superponiendo la distribución de los animales del Mundo de Hielo y Fuego.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&amp;nbsp;&lt;br /&gt;&lt;/div&gt;&lt;p&gt;Luego exporté imágenes (jpeg) de los mapas relieve, biomas y textura, y los georreferencié en QGIS para crear mapas que incluyeran los animales usados para identificar áreas de endemismo.&lt;/p&gt;&lt;p&gt;Comparto con Ustedes tres mapas (&lt;b&gt;actualizados&lt;/b&gt;*):&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEheEuL1JSTnQViaAXXejZDfUpNmHnr4nIqCzo1f3NPILVPBX-z17kYAgj6BWa-VRzEU5Nwnv1aJrnxFHJQD-zDMgsUZMT9fyxrTJ46HPc64uOfUGbZKPsj_iFrDCKV2f6gnF8y5NzEbXD8tQGVe5kltIa8lU6Y8eUUDEq2hBIrktv7qzEuRTrAn9Pg1Wg=s3507" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="2480" data-original-width="3507" height="341" src="https://blogger.googleusercontent.com/img/a/AVvXsEheEuL1JSTnQViaAXXejZDfUpNmHnr4nIqCzo1f3NPILVPBX-z17kYAgj6BWa-VRzEU5Nwnv1aJrnxFHJQD-zDMgsUZMT9fyxrTJ46HPc64uOfUGbZKPsj_iFrDCKV2f6gnF8y5NzEbXD8tQGVe5kltIa8lU6Y8eUUDEq2hBIrktv7qzEuRTrAn9Pg1Wg=w482-h341" width="482" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;Mapa de biomas con distribución de animales.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&amp;nbsp;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEi-AP-cGXJg40wPtHonpcxcFuFtnv6L9pdV-kIa7hP7Je4Lr5kukNkgtnTmqrOEi_bzcENL3IhmuRtBZuQp59xYYY-7YgTtWgyCLZQxPh8Etfz752OZnsfl6eyUI3bScMoFacD0D2TLXcHqLF2IEkhmMAdmBr3p2uxngzcWQFcCN3bTynycauglTTWmfQ=s3507" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="2480" data-original-width="3507" height="342" src="https://blogger.googleusercontent.com/img/a/AVvXsEi-AP-cGXJg40wPtHonpcxcFuFtnv6L9pdV-kIa7hP7Je4Lr5kukNkgtnTmqrOEi_bzcENL3IhmuRtBZuQp59xYYY-7YgTtWgyCLZQxPh8Etfz752OZnsfl6eyUI3bScMoFacD0D2TLXcHqLF2IEkhmMAdmBr3p2uxngzcWQFcCN3bTynycauglTTWmfQ=w484-h342" width="484" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;Mapa de relieve con distribución de animales. &lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/a/AVvXsEiCwBb0DoW8ic5K_iYPR8dRGIevS_7WxOsf47t2xIQ3hIwKOL9lZmfg2YiAn16HbTg_dzuG6aFtb6Jwx_5KD3dFmP46VcU7CnxkcwZ36Rse4mh7Dm4TfRjdu71BjcWFvVfPGWFj2qU5oSpKZj7j4-uw4m09Bhb5mk3C0U8RZiaCAV4D8x7DB5p3ip867A=s3507" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="2480" data-original-width="3507" height="337" src="https://blogger.googleusercontent.com/img/a/AVvXsEiCwBb0DoW8ic5K_iYPR8dRGIevS_7WxOsf47t2xIQ3hIwKOL9lZmfg2YiAn16HbTg_dzuG6aFtb6Jwx_5KD3dFmP46VcU7CnxkcwZ36Rse4mh7Dm4TfRjdu71BjcWFvVfPGWFj2qU5oSpKZj7j4-uw4m09Bhb5mk3C0U8RZiaCAV4D8x7DB5p3ip867A=w477-h337" width="477" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;Mapa de textura (detalle Essos) con distribución de animales.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&amp;nbsp;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;(*) Los mapas raster de Azgaar'd y georreferenciarse con QGIS son bastante grandes (más de 100MB c/u); esto complica que los aloje en mi blog. Sin embargo, si alguna persona los desea me puede escribir al correo (&lt;span style="color: #01ffff;"&gt;&lt;b&gt;&lt;span&gt;jonathan.liria gmail.com&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;) indicando brevemente la finalidad de su uso y porque creen que este tipo de recurso didáctico puede fomentar el aprendizaje de la Biogeografía.&amp;nbsp;&lt;/p&gt;&lt;p&gt;De igual forma las personas que desen realizar la práctica les recuerdo que en la &lt;a href="https://revistas.unc.edu.ar/index.php/revistaadbia/article/view/32932" target="_blank"&gt;publicación de la Revista de Educación en Biología&lt;/a&gt; tienen el enlace para descargar los shapefiles y datos de los animales del Mundo de Hielo y Fuego.&lt;br /&gt;&lt;/p&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2022/01/haciendo-actividades-divertidas-para.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://img.youtube.com/vi/ydR2OLsz_UY/default.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-1038202487029706612</guid><pubDate>Thu, 03 Sep 2020 20:52:00 +0000</pubDate><atom:updated>2020-09-03T13:52:26.132-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">claves dicotómicas</category><category domain="http://www.blogger.com/atom/ns#">filogenia</category><category domain="http://www.blogger.com/atom/ns#">libro</category><category domain="http://www.blogger.com/atom/ns#">sistemática</category><category domain="http://www.blogger.com/atom/ns#">taxonomía</category><category domain="http://www.blogger.com/atom/ns#">teoría</category><title>Libro: Princípios de Sistemática Zoológica - UFMG</title><description>&lt;p&gt;&amp;nbsp;El otro día en ResearchGate vi esta noticia que me pareció genial.&amp;nbsp;&lt;/p&gt;&lt;p&gt;Como resultado de un curso de verano en la Universidad Federal de Minas Gerais, se desarrolló esta guía de sistemática zoológica:&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;img alt="" height="513" src="data:image/png;base64,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" width="359" /&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;Y estos son los contenidos generales:&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;

&lt;/p&gt;&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;1. Evolução e
Processos evolutivos &lt;/span&gt;&lt;/b&gt;&lt;i&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/i&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;2. Introdução à
Sistemática Filogenética e Análise de Dados Morfológicos &lt;/span&gt;&lt;/b&gt;&lt;i&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;.&lt;/span&gt;&lt;/i&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;3. Filogenética
Molecular &lt;/span&gt;&lt;/b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;4. Taxonomia,
Classificação e Nomenclatura &lt;/span&gt;&lt;/b&gt;&lt;i&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/i&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;5. Métodos
Comparativos Filogenéticos &lt;/span&gt;&lt;/b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;6. Aplicabilidade da
Sistemática Molecular &lt;/span&gt;&lt;/b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;7. Chaves
Taxonômicas &lt;/span&gt;&lt;/b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;8. Métodos de coleta
de material biológico, desenho experimental e vieses de amostragem &lt;/span&gt;&lt;/b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;&lt;b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;9. Coleções
Biológicas Científicas &lt;/span&gt;&lt;/b&gt;&lt;span lang="PT-BR" style="font-size: 10.0pt; mso-ansi-language: PT-BR;"&gt;&lt;/span&gt;&lt;/p&gt;

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&lt;![endif]--&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="https://cursozooufmg.files.wordpress.com/2019/07/foto-de-perfil-page-e-whats-logo-cvszoo-e1566320588639.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="186" data-original-width="518" height="119" src="https://cursozooufmg.files.wordpress.com/2019/07/foto-de-perfil-page-e-whats-logo-cvszoo-e1566320588639.png" width="331" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;Acá les dejo la &lt;a href="https://cursozooufmg.wordpress.com/pszoo/" target="_blank"&gt;página del curso&lt;/a&gt;, y les coloco el enlace para que lo descarguen:&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;a href="https://cursozooufmg.files.wordpress.com/2020/08/principios-de-sistematica-zoologica_cvszooufmg-1.pdf" style="user-select: auto;" title="Principios de Sistemática Zoológica_CVSZooUFMG"&gt;Princípios de Sistemática Zoológica&lt;/a&gt;&lt;/p&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2020/09/libro-principios-de-sistematica.html</link><author>noreply@blogger.com (Jonathan Liria)</author><thr:total>2</thr:total><enclosure length="21676876" type="application/pdf" url="https://cursozooufmg.files.wordpress.com/2020/08/principios-de-sistematica-zoologica_cvszooufmg-1.pdf"/><itunes:explicit/><itunes:subtitle>&amp;nbsp;El otro día en ResearchGate vi esta noticia que me pareció genial.&amp;nbsp; Como resultado de un curso de verano en la Universidad Federal de Minas Gerais, se desarrolló esta guía de sistemática zoológica: &amp;nbsp; Y estos son los contenidos generales: &amp;nbsp; 1. Evolução e Processos evolutivos 2. Introdução à Sistemática Filogenética e Análise de Dados Morfológicos . 3. Filogenética Molecular 4. Taxonomia, Classificação e Nomenclatura 5. Métodos Comparativos Filogenéticos 6. Aplicabilidade da Sistemática Molecular 7. Chaves Taxonômicas 8. Métodos de coleta de material biológico, desenho experimental e vieses de amostragem 9. Coleções Biológicas Científicas Normal 0 21 false false false MicrosoftInternetExplorer4 /* Style Definitions */ table.MsoNormalTable {mso-style-name:"Tabla normal"; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin:0cm; mso-para-margin-bottom:.0001pt; mso-pagination:widow-orphan; font-size:10.0pt; font-family:"Times New Roman"; mso-ansi-language:#0400; mso-fareast-language:#0400; mso-bidi-language:#0400;} Acá les dejo la página del curso, y les coloco el enlace para que lo descarguen: Princípios de Sistemática Zoológica</itunes:subtitle><itunes:author>noreply@blogger.com (Jonathan Liria)</itunes:author><itunes:summary>&amp;nbsp;El otro día en ResearchGate vi esta noticia que me pareció genial.&amp;nbsp; Como resultado de un curso de verano en la Universidad Federal de Minas Gerais, se desarrolló esta guía de sistemática zoológica: &amp;nbsp; Y estos son los contenidos generales: &amp;nbsp; 1. Evolução e Processos evolutivos 2. Introdução à Sistemática Filogenética e Análise de Dados Morfológicos . 3. Filogenética Molecular 4. Taxonomia, Classificação e Nomenclatura 5. Métodos Comparativos Filogenéticos 6. Aplicabilidade da Sistemática Molecular 7. Chaves Taxonômicas 8. Métodos de coleta de material biológico, desenho experimental e vieses de amostragem 9. Coleções Biológicas Científicas Normal 0 21 false false false MicrosoftInternetExplorer4 /* Style Definitions */ table.MsoNormalTable {mso-style-name:"Tabla normal"; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin:0cm; mso-para-margin-bottom:.0001pt; mso-pagination:widow-orphan; font-size:10.0pt; font-family:"Times New Roman"; mso-ansi-language:#0400; mso-fareast-language:#0400; mso-bidi-language:#0400;} Acá les dejo la página del curso, y les coloco el enlace para que lo descarguen: Princípios de Sistemática Zoológica</itunes:summary><itunes:keywords>claves dicotómicas, filogenia, libro, sistemática, taxonomía, teoría</itunes:keywords></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-7423244795687071324</guid><pubDate>Mon, 10 Aug 2020 01:15:00 +0000</pubDate><atom:updated>2020-08-09T18:18:46.090-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Biodiversidad</category><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">datos</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><category domain="http://www.blogger.com/atom/ns#">QGIS</category><category domain="http://www.blogger.com/atom/ns#">shapefiles</category><category domain="http://www.blogger.com/atom/ns#">SIG</category><category domain="http://www.blogger.com/atom/ns#">tutorial</category><title>  Tutorial: Quiero hacer un análisis de endemismo con VNDM y no tengo idea como empezar... </title><description>&lt;div class="post-header" style="user-select: auto;"&gt;

&lt;/div&gt;

&lt;div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt; user-select: auto;"&gt;
&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt; user-select: auto;"&gt;
&lt;span class="fontstyle0"&gt;Szumik &lt;/span&gt;&lt;span class="fontstyle2"&gt;et al&lt;/span&gt;&lt;span class="fontstyle0"&gt;. (2002) propone el análisis de endemismo (AE); el procedimiento consiste en evaluar la concordancia en la distribución de las especies de un área predefinida (o un conjunto de celdas). El método permite evaluar distintos tamaños de celda, esto permite describir el efecto causado por esta variable (escala espacial) en la identificación de áreas de endemismo; también es posible asignar presencias asumidas. Uno de los aspectos más relevantes es el cálculo del índice de endemicidad del área, este es igual a la suma de los IE de las especies endémicas del área propuesta, de manera que cuanto más especies endémicas presente un área, y cuanto mayor sea su grado de endemicidad, el grupo de celdas estará mejor apoyado como “área de endemismo” (Szumik &amp;amp; Goloboff, 2004). También puede calcularse áreas de consenso, análogamente a los consensos de árboles en filogenia, resumen la información común contenida en aquellas áreas individuales que comparten un porcentaje dado de especies endémicas, facilitando en gran medida la comparación y evaluación de los resultados (Szumik &lt;/span&gt;&lt;span class="fontstyle2"&gt;et al&lt;/span&gt;&lt;span class="fontstyle0"&gt;., 2006).&lt;/span&gt; 
&lt;br style="-webkit-text-size-adjust: auto; -webkit-text-stroke-width: 0px; font-style: normal; font-variant: normal; font-weight: normal; letter-spacing: normal; line-height: normal; orphans: 2; text-align: -webkit-auto; text-indent: 0px; text-transform: none; white-space: normal; widows: 2; word-spacing: 0px;" /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt; user-select: auto;"&gt;
&lt;br style="user-select: auto;" /&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt; user-select: auto;"&gt;
&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt; user-select: auto;"&gt;
&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;&lt;/span&gt;

&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="user-select: auto;"&gt;
&lt;b style="user-select: auto;"&gt;Referencias&lt;/b&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="margin-left: 27pt; text-align: justify; text-indent: -27pt; user-select: auto;"&gt;
&lt;/div&gt;&lt;p style="text-align: left;"&gt;&lt;span class="fontstyle0"&gt;Goloboff P. 2005. NDM/VNDM Ver. 2.5. Programs for identification of areas of endemism. Disponible&lt;br /&gt;en: &lt;/span&gt;&lt;a href="http://www.lillo.org.ar/phylogeny/endemism/"&gt;&lt;span class="fontstyle0"&gt;http://www.lillo.org.ar/phylogeny/endemism/&lt;/span&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style="text-align: left;"&gt;&lt;span class="fontstyle0"&gt;Szumik C, Cuezzo F, Goloboff P, Chalup A. 2002. An optimality criterion to determine areas of&lt;br /&gt;endemism. Syst. Biol. 51: 806-816.&lt;/span&gt;&lt;/p&gt;&lt;p style="text-align: left;"&gt;&lt;span class="fontstyle0"&gt;Szumik C, Goloboff P. 2004. Areas de endemism. An improved optimality criterion. Syst. Biol. 53:&lt;br /&gt;968-977.&lt;/span&gt;&lt;/p&gt;&lt;p style="text-align: left;"&gt;&lt;span class="fontstyle0"&gt;Szumik C, Casagranda MD, Roig-Juñent S. 2006. Manual de NDM/VNDM: Programas para la&lt;br /&gt;identificación de áreas de endemismo. Instituto Argentino de Estudios Filogenéticos, Año V, Vol.&lt;br /&gt;3. Argentina. Disponible en: &lt;a href="http://www.lillo.org.ar/phylogeny/endemism/Manual_VNDM.pdf"&gt;http://www.lillo.org.ar/phylogeny/endemism/Manual_VNDM.pdf&lt;/a&gt;&lt;/span&gt; 
&lt;br style="-webkit-text-size-adjust: auto; -webkit-text-stroke-width: 0px; font-style: normal; font-variant: normal; font-weight: normal; letter-spacing: normal; line-height: normal; orphans: 2; text-align: -webkit-auto; text-indent: 0px; text-transform: none; white-space: normal; widows: 2; word-spacing: 0px;" /&gt;&lt;/p&gt;&lt;div class="MsoNormal" style="margin-left: 27pt; text-align: justify; text-indent: -27pt; user-select: auto;"&gt;
&lt;br style="user-select: auto;" /&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="margin-left: 27pt; text-align: justify; text-indent: -27pt; user-select: auto;"&gt;
&lt;/div&gt;
&lt;div style="user-select: auto;"&gt;&lt;b style="user-select: auto;"&gt;&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;&lt;br style="user-select: auto;" /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="user-select: auto;"&gt;&lt;b style="user-select: auto;"&gt;&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;Entonces para hacer un análisis de endemismo en VNDM, necesitas:&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;p&gt;
&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;&lt;/span&gt;

&lt;/span&gt;&lt;/span&gt;
&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;
&lt;i style="user-select: auto;"&gt;1) Definir el área de estudio. Por ejemplo: México.&lt;/i&gt;&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;
Descargue acá la &lt;a href="https://app.box.com/s/itb8i7k2kz0wofmxoejs1q050ty0a102" style="user-select: auto;"&gt;cartografía base&lt;/a&gt;, así como el mapa de &lt;a href="https://app.box.com/s/jusakmybe7amro77tjdlfont78snk9fn" style="user-select: auto;"&gt;Provincias biogeográficas&lt;/a&gt; de México.&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;
&lt;i style="user-select: auto;"&gt;2) Definir el o los grupos taxonómicos de trabajo: Ejemplo: Géneros de plantas.&lt;/i&gt;&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;
Descargue acá el archivo de &lt;a href="https://app.box.com/s/cysp16sjp9jsmi2mwb2xf31rhgfzthbh" style="user-select: auto;"&gt;géneros de plantas y coordenadas geográficas&lt;/a&gt;. Este fue obtenido en la página del &lt;a href="https://data.nhm.ac.uk/" style="user-select: auto;" target="_blank"&gt;Natural History Museum&lt;/a&gt; - London. &lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;
&lt;i style="user-select: auto;"&gt;3) Utilizar los siguientes programas.&lt;/i&gt;&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;
&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;QGIS &lt;/span&gt;&lt;/span&gt;&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;(&lt;span face="" lang="" style="color: black; font-family: &amp;quot;times new roman&amp;quot;; font-size: 12pt; user-select: auto;"&gt;&lt;a href="https://www.qgis.org/es/site/" style="user-select: auto;"&gt;https://www.qgis.org/es/site/&lt;/a&gt;&lt;/span&gt;)&lt;/span&gt;&lt;/span&gt;&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;

&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;VNDM (&lt;/span&gt;&lt;/span&gt;&lt;span class="fontstyle01" style="user-select: auto;"&gt;&lt;span style="user-select: auto;"&gt;&lt;span face="" lang="" style="color: black; font-family: &amp;quot;times new roman&amp;quot;; font-size: 12pt; user-select: auto;"&gt;&lt;a href="http://www.lillo.org.ar/phylogeny/tnt/" style="user-select: auto;"&gt;http://www.lillo.org.ar/phylogeny/endemism/&lt;/a&gt;&lt;/span&gt;)&lt;/span&gt;&lt;/span&gt;&lt;br style="user-select: auto;" /&gt;
&lt;br style="user-select: auto;" /&gt;DIVA-GIS (&lt;a href="https://www.diva-gis.org/download"&gt;https://www.diva-gis.org/download&lt;/a&gt;) &lt;br /&gt;&lt;/p&gt;&lt;p&gt;OpenCalc (&lt;a href="https://www.openoffice.org/es/descargar/"&gt;https://www.openoffice.org/es/descargar/&lt;/a&gt;) &lt;br /&gt;&lt;/p&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="separator" style="clear: both; text-align: center; user-select: auto;"&gt;
&lt;/div&gt;

&lt;div style="user-select: auto;"&gt;&lt;b style="user-select: auto;"&gt;Pasos para realizar el análisis de endemismo en VNDM.&lt;/b&gt;&lt;/div&gt;&lt;div style="user-select: auto;"&gt;&lt;br style="user-select: auto;" /&gt;&lt;/div&gt;&lt;p&gt;1. Cargue los shapefiles (México y provincias biogeográficas) y el archivo CSV (Datos_generos_plantas.csv) como capas en QGIS:&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/UDSXto33wVQ" width="560"&gt;&lt;/iframe&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;2.&amp;nbsp; Utilice el programa OpenCalc para ver el archivo CSV: &lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/TUXFdOBi9Rg" width="560"&gt;&lt;/iframe&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;3. Puede emplear el bloc de notas de MS-Windows, para preparar el archivo que será utilizado en VNDM:&amp;nbsp;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/5PziQOENy4w" width="560"&gt;&lt;/iframe&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;&amp;nbsp;4. Vaya a la página de la aplicación web &lt;b&gt;GeX&lt;/b&gt; en &lt;a href="http://gex.mfuhlendorf.com/index.php"&gt;http://gex.mfuhlendorf.com/index.php&lt;/a&gt;:&amp;nbsp;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/AZjAxupXDq8" width="560"&gt;&lt;/iframe&gt;&lt;/p&gt;&lt;p&gt;&lt;b&gt;&lt;i&gt;Referencia: &lt;/i&gt;&lt;/b&gt;&lt;br /&gt;&lt;/p&gt;&lt;p style="text-align: justify;"&gt;&lt;i&gt;GeX: an automated tool for generating XYD files for analysis of endemicity using VNDM was published in Cladistics in March 2018. It is open-access and goes into greater detail on the use of this software: https://doi.org/10.1111/cla.12236. &lt;/i&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;p&gt;5. Realice en VNDM un análisis de endemismo a partir de cuadrículas de 2° x 2° (puede verificar el manual del programa para las distintas opciones):&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/HJ_xT1dTGpw" width="560"&gt;&lt;/iframe&gt;&lt;/p&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;6. Finalmente, utilice DIVA-GIS para &lt;a href="http://cladisticaybiogeografia.blogspot.com/2012/11/ndm-ahora-exporta-diva-gis.html" target="_blank"&gt;exportar los resultados de VNDM&lt;/a&gt;; En este caso, áreas consensos, y colocar capas o &lt;i&gt;shapefiles &lt;/i&gt;en QGIS:&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/hAaUYKSeUiI" width="560"&gt;&lt;/iframe&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;b&gt;&lt;i&gt;Referencia:&amp;nbsp;&lt;/i&gt;&lt;/b&gt;&lt;/p&gt;&lt;p&gt;&lt;i&gt;DIVA-GIS. 2012. User Manual, version 7.5 [en línea]. Disponible en: &lt;a href="https://www.diva-gis.org/docs/DIVA-GIS_manual_7.pdf"&gt;https://www.diva-gis.org/docs/DIVA-GIS_manual_7.pdf&lt;/a&gt;&lt;/i&gt;&lt;br /&gt;&lt;/p&gt;&lt;br /&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2020/08/tutorial-quiero-hacer-un-analisis-de.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://img.youtube.com/vi/UDSXto33wVQ/default.jpg" width="72"/><thr:total>2</thr:total><enclosure length="485557" type="application/pdf" url="http://www.lillo.org.ar/phylogeny/endemism/Manual_VNDM.pdf"/><itunes:explicit/><itunes:subtitle>Szumik et al. (2002) propone el análisis de endemismo (AE); el procedimiento consiste en evaluar la concordancia en la distribución de las especies de un área predefinida (o un conjunto de celdas). El método permite evaluar distintos tamaños de celda, esto permite describir el efecto causado por esta variable (escala espacial) en la identificación de áreas de endemismo; también es posible asignar presencias asumidas. Uno de los aspectos más relevantes es el cálculo del índice de endemicidad del área, este es igual a la suma de los IE de las especies endémicas del área propuesta, de manera que cuanto más especies endémicas presente un área, y cuanto mayor sea su grado de endemicidad, el grupo de celdas estará mejor apoyado como “área de endemismo” (Szumik &amp;amp; Goloboff, 2004). También puede calcularse áreas de consenso, análogamente a los consensos de árboles en filogenia, resumen la información común contenida en aquellas áreas individuales que comparten un porcentaje dado de especies endémicas, facilitando en gran medida la comparación y evaluación de los resultados (Szumik et al., 2006). Referencias Goloboff P. 2005. NDM/VNDM Ver. 2.5. Programs for identification of areas of endemism. Disponible en: http://www.lillo.org.ar/phylogeny/endemism/Szumik C, Cuezzo F, Goloboff P, Chalup A. 2002. An optimality criterion to determine areas of endemism. Syst. Biol. 51: 806-816.Szumik C, Goloboff P. 2004. Areas de endemism. An improved optimality criterion. Syst. Biol. 53: 968-977.Szumik C, Casagranda MD, Roig-Juñent S. 2006. Manual de NDM/VNDM: Programas para la identificación de áreas de endemismo. Instituto Argentino de Estudios Filogenéticos, Año V, Vol. 3. Argentina. Disponible en: http://www.lillo.org.ar/phylogeny/endemism/Manual_VNDM.pdf Entonces para hacer un análisis de endemismo en VNDM, necesitas: 1) Definir el área de estudio. Por ejemplo: México. Descargue acá la cartografía base, así como el mapa de Provincias biogeográficas de México. 2) Definir el o los grupos taxonómicos de trabajo: Ejemplo: Géneros de plantas. Descargue acá el archivo de géneros de plantas y coordenadas geográficas. Este fue obtenido en la página del Natural History Museum - London. 3) Utilizar los siguientes programas. QGIS (https://www.qgis.org/es/site/) VNDM (http://www.lillo.org.ar/phylogeny/endemism/) DIVA-GIS (https://www.diva-gis.org/download) OpenCalc (https://www.openoffice.org/es/descargar/) Pasos para realizar el análisis de endemismo en VNDM. 1. Cargue los shapefiles (México y provincias biogeográficas) y el archivo CSV (Datos_generos_plantas.csv) como capas en QGIS: &amp;nbsp; &amp;nbsp; 2.&amp;nbsp; Utilice el programa OpenCalc para ver el archivo CSV: &amp;nbsp; &amp;nbsp; 3. Puede emplear el bloc de notas de MS-Windows, para preparar el archivo que será utilizado en VNDM:&amp;nbsp;&amp;nbsp; &amp;nbsp; &amp;nbsp;4. Vaya a la página de la aplicación web GeX en http://gex.mfuhlendorf.com/index.php:&amp;nbsp; Referencia: GeX: an automated tool for generating XYD files for analysis of endemicity using VNDM was published in Cladistics in March 2018. It is open-access and goes into greater detail on the use of this software: https://doi.org/10.1111/cla.12236. &amp;nbsp; 5. Realice en VNDM un análisis de endemismo a partir de cuadrículas de 2° x 2° (puede verificar el manual del programa para las distintas opciones): 6. Finalmente, utilice DIVA-GIS para exportar los resultados de VNDM; En este caso, áreas consensos, y colocar capas o shapefiles en QGIS: Referencia:&amp;nbsp; DIVA-GIS. 2012. User Manual, version 7.5 [en línea]. Disponible en: https://www.diva-gis.org/docs/DIVA-GIS_manual_7.pdf</itunes:subtitle><itunes:author>noreply@blogger.com (Jonathan Liria)</itunes:author><itunes:summary>Szumik et al. (2002) propone el análisis de endemismo (AE); el procedimiento consiste en evaluar la concordancia en la distribución de las especies de un área predefinida (o un conjunto de celdas). El método permite evaluar distintos tamaños de celda, esto permite describir el efecto causado por esta variable (escala espacial) en la identificación de áreas de endemismo; también es posible asignar presencias asumidas. Uno de los aspectos más relevantes es el cálculo del índice de endemicidad del área, este es igual a la suma de los IE de las especies endémicas del área propuesta, de manera que cuanto más especies endémicas presente un área, y cuanto mayor sea su grado de endemicidad, el grupo de celdas estará mejor apoyado como “área de endemismo” (Szumik &amp;amp; Goloboff, 2004). También puede calcularse áreas de consenso, análogamente a los consensos de árboles en filogenia, resumen la información común contenida en aquellas áreas individuales que comparten un porcentaje dado de especies endémicas, facilitando en gran medida la comparación y evaluación de los resultados (Szumik et al., 2006). Referencias Goloboff P. 2005. NDM/VNDM Ver. 2.5. Programs for identification of areas of endemism. Disponible en: http://www.lillo.org.ar/phylogeny/endemism/Szumik C, Cuezzo F, Goloboff P, Chalup A. 2002. An optimality criterion to determine areas of endemism. Syst. Biol. 51: 806-816.Szumik C, Goloboff P. 2004. Areas de endemism. An improved optimality criterion. Syst. Biol. 53: 968-977.Szumik C, Casagranda MD, Roig-Juñent S. 2006. Manual de NDM/VNDM: Programas para la identificación de áreas de endemismo. Instituto Argentino de Estudios Filogenéticos, Año V, Vol. 3. Argentina. Disponible en: http://www.lillo.org.ar/phylogeny/endemism/Manual_VNDM.pdf Entonces para hacer un análisis de endemismo en VNDM, necesitas: 1) Definir el área de estudio. Por ejemplo: México. Descargue acá la cartografía base, así como el mapa de Provincias biogeográficas de México. 2) Definir el o los grupos taxonómicos de trabajo: Ejemplo: Géneros de plantas. Descargue acá el archivo de géneros de plantas y coordenadas geográficas. Este fue obtenido en la página del Natural History Museum - London. 3) Utilizar los siguientes programas. QGIS (https://www.qgis.org/es/site/) VNDM (http://www.lillo.org.ar/phylogeny/endemism/) DIVA-GIS (https://www.diva-gis.org/download) OpenCalc (https://www.openoffice.org/es/descargar/) Pasos para realizar el análisis de endemismo en VNDM. 1. Cargue los shapefiles (México y provincias biogeográficas) y el archivo CSV (Datos_generos_plantas.csv) como capas en QGIS: &amp;nbsp; &amp;nbsp; 2.&amp;nbsp; Utilice el programa OpenCalc para ver el archivo CSV: &amp;nbsp; &amp;nbsp; 3. Puede emplear el bloc de notas de MS-Windows, para preparar el archivo que será utilizado en VNDM:&amp;nbsp;&amp;nbsp; &amp;nbsp; &amp;nbsp;4. Vaya a la página de la aplicación web GeX en http://gex.mfuhlendorf.com/index.php:&amp;nbsp; Referencia: GeX: an automated tool for generating XYD files for analysis of endemicity using VNDM was published in Cladistics in March 2018. It is open-access and goes into greater detail on the use of this software: https://doi.org/10.1111/cla.12236. &amp;nbsp; 5. Realice en VNDM un análisis de endemismo a partir de cuadrículas de 2° x 2° (puede verificar el manual del programa para las distintas opciones): 6. Finalmente, utilice DIVA-GIS para exportar los resultados de VNDM; En este caso, áreas consensos, y colocar capas o shapefiles en QGIS: Referencia:&amp;nbsp; DIVA-GIS. 2012. User Manual, version 7.5 [en línea]. Disponible en: https://www.diva-gis.org/docs/DIVA-GIS_manual_7.pdf</itunes:summary><itunes:keywords>Biodiversidad, biogeografía, datos, Distribución, endemismo, NDM, QGIS, shapefiles, SIG, tutorial</itunes:keywords></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-7135645643927864899</guid><pubDate>Wed, 05 Aug 2020 22:11:00 +0000</pubDate><atom:updated>2020-08-06T12:20:10.402-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Biodiversidad</category><category domain="http://www.blogger.com/atom/ns#">datos</category><category domain="http://www.blogger.com/atom/ns#">diversidad</category><category domain="http://www.blogger.com/atom/ns#">GBIF</category><category domain="http://www.blogger.com/atom/ns#">geoespacial</category><category domain="http://www.blogger.com/atom/ns#">guías</category><category domain="http://www.blogger.com/atom/ns#">OpenReffine</category><category domain="http://www.blogger.com/atom/ns#">programas</category><category domain="http://www.blogger.com/atom/ns#">tutorial</category><title>Tengo muchos datos de biodiversidad y no se como procesar y limpiar toda esta información</title><description>&lt;div&gt;La cantidad de información (registros) disponibles en Biodiversidad se ha incrementado en las últmas decadas, y la proyección es que seguirá aumentando:&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEia7S4gpfDHypKkBDoBmNcwgcwR6kGYmlyzkDV5osOBqRvgEFAg2sj-0IwVjpKl0MaqAO14UyyHbIFHQR67iFuTa2PQ_uQ9eGMZYfDIX4vSe-F6NAOnyXcmgvX8yf-UqXBPxtrr3-C0jIKi/s598/figura1.jpg" style="display: block; padding: 1em 0px;"&gt;&lt;img border="0" data-original-height="572" data-original-width="598" height="458" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEia7S4gpfDHypKkBDoBmNcwgcwR6kGYmlyzkDV5osOBqRvgEFAg2sj-0IwVjpKl0MaqAO14UyyHbIFHQR67iFuTa2PQ_uQ9eGMZYfDIX4vSe-F6NAOnyXcmgvX8yf-UqXBPxtrr3-C0jIKi/w478-h458/figura1.jpg" width="478" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;Figura tomada de: &lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;i&gt;Soberón, J. &amp;amp; Peterson, A. (2009). Monitoring Biodiversity Loss with Primary Species-occurrence Data: Toward National-level Indicators for the 2010 Target of the Convention on Biological Diversity. Ambio. 38. 29-34. 10.1579/0044-7447-38.1.29. &lt;/i&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;Repositorios como &lt;a href="https://www.gbif.org/es/" target="_blank"&gt;GBIF&lt;/a&gt;, &lt;a href="https://data.nhm.ac.uk/" target="_blank"&gt;NHM&lt;/a&gt;, &lt;a href="http://www.splink.org.br/index?lang=pt" target="_blank"&gt;SpeciesLink&lt;/a&gt;, entre otros, nos permiten tener acceso a millones de datos de Biodiversidad. Sólo el GBIF posee 1.582.205.031 registros biológicos (agosto 2020):&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg81CwYExBhOf5naVAuN9bs72VRO2P2q8VxsEFQBtw52FjkTDZxYnKnjZSHJLefxV9GktROXfp6-Q6rn5XCifEa0MYVEkbTejt6l_QodOwHgxNFdRmU-o5HsaPl-PYATxWrVCyGbRRcLhDn/s1335/figura2.jpg" style="display: block; padding: 1em 0px;"&gt;&lt;img border="0" data-original-height="620" data-original-width="1335" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg81CwYExBhOf5naVAuN9bs72VRO2P2q8VxsEFQBtw52FjkTDZxYnKnjZSHJLefxV9GktROXfp6-Q6rn5XCifEa0MYVEkbTejt6l_QodOwHgxNFdRmU-o5HsaPl-PYATxWrVCyGbRRcLhDn/s640/figura2.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;Existen mchos progrmas que nos permiten lidiar y manipular tal magnitud de datos, sin embargo, uno de lo más interesantes que he utilizado es &lt;a href="https://openrefine.org/download.html" target="_blank"&gt;OpenRefine&lt;/a&gt;:&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiXFIkf9eOzwK_6Aq0GJZnTWIBEbcvgH5-N4bt9pfWcTZqeNOBXjACEM0S7ehRezprh59vFPiDpF_Iw3LGxNX2T1WdEhp2VwLHcVLAwz4EoddnNRJLq6v09IIRy-ej9tYlp9bBkA84qm5f0/s1213/figura3.jpg" style="display: block; padding: 1em 0px;"&gt;&lt;img border="0" data-original-height="468" data-original-width="1213" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiXFIkf9eOzwK_6Aq0GJZnTWIBEbcvgH5-N4bt9pfWcTZqeNOBXjACEM0S7ehRezprh59vFPiDpF_Iw3LGxNX2T1WdEhp2VwLHcVLAwz4EoddnNRJLq6v09IIRy-ej9tYlp9bBkA84qm5f0/s640/figura3.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;Por suerte hay varios tutoriales y guías con algunas funcionalidades de OpenRefine para datos de Biodiversidad. Acá les coloco un video, y las guías desarrolladas por el Sistema de información en Biodiversidad - Colombia (&lt;a href="https://sibcolombia.net/" target="_blank"&gt;SiB-Colombia&lt;/a&gt;) y el propio GBIF.&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;Funciones básicas de OpenRefine para limpieza de datos de biodiversidad.&lt;/b&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/XP5DSgBehfk" width="560"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;&lt;a href="https://app.box.com/s/rrltbb3e2raj7311zs3qb17kumzlkdq1" target="_blank"&gt;OpenRefine - Guía básica, Limpieza de datos sobre biodiversidad&lt;/a&gt;.&lt;/b&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi5oUhZ8aDmJ0yduk0dgrWwbBOAx4yLWBBbj0f5YrA3V39RHWRXvyASjbLdcQwKLPiD8xhoTAblHrj-oJ5Em1oDxOVYgV8VwZ8gmVuYdiZ4FuAUsohbMXAm9QL1pvlSjUqVCjoybbJy1DxA/s749/figura4.jpg" style="display: block; padding: 1em 0px;"&gt;&lt;img border="0" data-original-height="749" data-original-width="598" height="640" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi5oUhZ8aDmJ0yduk0dgrWwbBOAx4yLWBBbj0f5YrA3V39RHWRXvyASjbLdcQwKLPiD8xhoTAblHrj-oJ5Em1oDxOVYgV8VwZ8gmVuYdiZ4FuAUsohbMXAm9QL1pvlSjUqVCjoybbJy1DxA/s640/figura4.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;Tomado de:&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;i&gt;SiB Colombia (2019). OpenRefine - Guía básica, Limpieza de datos sobre biodiversidad.Sistema de Información sobre Biodiversidad de Colombia, Bogotá D.C., Colombia, 22 pp&lt;/i&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;Esta es la guía desarrollada por el GBIF:&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;/div&gt;&lt;div&gt;&lt;a href="http://mb.gbif.org/documents/doc-openrefine-guide/es/" target="_blank"&gt;&lt;b&gt;Guía de Uso Básico de OpenRefine para la limpieza de datos sobre biodiversidad.&lt;/b&gt;&lt;/a&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both;"&gt;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijT6LSayLJu-7lNEVn1jvWB5FkXTn3dLNP4QwTmkfaBgjlQaKxI40savWLaR2AgxsWgAZ_H_Xqwx7NNoTXgHLKkdfQiPCjpuIid9xcqPrxx42vIFsfMPF4Y4mm5CJhoI_XyDh2RZFEla7o/s1329/figura5.jpg" style="display: block; padding: 1em 0px;"&gt;&lt;img border="0" data-original-height="616" data-original-width="1329" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEijT6LSayLJu-7lNEVn1jvWB5FkXTn3dLNP4QwTmkfaBgjlQaKxI40savWLaR2AgxsWgAZ_H_Xqwx7NNoTXgHLKkdfQiPCjpuIid9xcqPrxx42vIFsfMPF4Y4mm5CJhoI_XyDh2RZFEla7o/s640/figura5.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2020/08/tengo-muchos-datos-de-biodiversidad-y.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEia7S4gpfDHypKkBDoBmNcwgcwR6kGYmlyzkDV5osOBqRvgEFAg2sj-0IwVjpKl0MaqAO14UyyHbIFHQR67iFuTa2PQ_uQ9eGMZYfDIX4vSe-F6NAOnyXcmgvX8yf-UqXBPxtrr3-C0jIKi/s72-w478-h458-c/figura1.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-1671767549418586522</guid><pubDate>Fri, 31 Jul 2020 21:09:00 +0000</pubDate><atom:updated>2020-07-31T14:15:07.979-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">geoespacial</category><category domain="http://www.blogger.com/atom/ns#">méxico</category><category domain="http://www.blogger.com/atom/ns#">parsimonia</category><category domain="http://www.blogger.com/atom/ns#">QGIS</category><category domain="http://www.blogger.com/atom/ns#">shapefiles</category><category domain="http://www.blogger.com/atom/ns#">SIG</category><category domain="http://www.blogger.com/atom/ns#">Suramerica</category><category domain="http://www.blogger.com/atom/ns#">TnT</category><category domain="http://www.blogger.com/atom/ns#">tutorial</category><title>Tutorial: Quiero hacer un PAE y no tengo idea como empezar...</title><description>&lt;div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;"&gt;
&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;Existen varios métodos para proponer áreas de endemismo, uno de los más utilizados es
el análisis de simplicidad de endemismos o PAE (&lt;i&gt;Parsimony Analysis of
Endemicity&lt;/i&gt;). Esta es una herramienta que permite descubrir los patrones
naturales de distribución de los organismos (Rosen &amp;amp; Smith, 1988). El PAE
clasifica localidades, cuadriculas o áreas de acuerdo a sus taxa compartidos
mediante la solución más simple. El método contempla el uso de un programa de
parsimonia (Ej: Nona, TNT, etc.) para encontrar esta solución.
Morrone (1994) propuso una variante del método, denominado PAE basado en
cuadrículas, el cual comprende las siguientes etapas: 1) Construir una
cuadricula a partir del área de estudio (matriz de datos), 2) se analiza la
matriz aplicando un algoritmo de simplicidad, 3) los grupos que formen un clado
soportado por la presencia de más de un taxón, se considerará como área de
endemismo, y 4) las cuadriculas seleccionadas (clados) se dibujan en el mapa,
delineando los limites en función de las distribuciones de los taxa.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="text-align: justify; text-indent: 35.4pt;"&gt;
&lt;br /&gt;&lt;/div&gt;
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&lt;span class="fontstyle01"&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;"&gt;
&lt;b&gt;Referencias&lt;/b&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="margin-left: 27pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: -27pt;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="margin-left: 27pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: -27pt;"&gt;
Morrone JJ. 1994. On the
identification of areas of endemism. Syst.
Biol. 43: 438–441.&lt;/div&gt;
&lt;div class="MsoNormal" style="margin-left: 27pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: -27pt;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="margin-left: 27pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: -27pt;"&gt;
Rosen BR, Smith AB. 1988. Tectonics
from fossils? Analysis of reef-coral and sea-urchin distributions from late
Cretaceous to Recent, using a new method. Gondwana and Tethys Geological
Society Special Publication No. 37(ed. By G. Audley-Charles &amp;amp; A. Hallam),
pp. 275–306. Oxford University Press, Oxford.&lt;/div&gt;
&lt;div class="MsoNormal" style="margin-left: 27pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: -27pt;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="margin-left: 27pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: -27pt;"&gt;
&lt;/div&gt;
&lt;div&gt;&lt;b&gt;&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;Entonces para hacer un PAE, necesitas:&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;
&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;
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&lt;/span&gt;&lt;/span&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;1) Definir el área de estudio. Por ejemplo: México.&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
Descargue acá la &lt;a href="https://app.box.com/s/itb8i7k2kz0wofmxoejs1q050ty0a102"&gt;cartografía base&lt;/a&gt;, así como el mapa de &lt;a href="https://app.box.com/s/jusakmybe7amro77tjdlfont78snk9fn"&gt;Provincias biogeográficas&lt;/a&gt; de México.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;2) Definir el o los grupos taxonómicos de trabajo: Ejemplo: Géneros de plantas.&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
Descargue acá el archivo de &lt;a href="https://app.box.com/s/cysp16sjp9jsmi2mwb2xf31rhgfzthbh"&gt;géneros de plantas y coordenadas geográficas&lt;/a&gt;. Este fue obtenido en la página del &lt;a href="https://data.nhm.ac.uk/" target="_blank"&gt;Natural History Museum&lt;/a&gt; - London. &lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;3) Utilizar los siguientes programas.&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;QGIS &lt;/span&gt;&lt;/span&gt;&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;(&lt;span lang="" style="color: black; font-family: &amp;quot;times new roman&amp;quot;; font-size: 12pt;"&gt;&lt;a href="https://www.qgis.org/es/site/"&gt;https://www.qgis.org/es/site/&lt;/a&gt;&lt;/span&gt;)&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;a href="https://www.blogger.com/u/1/blogger.g?blogID=7086209542673846414&amp;amp;useLegacyBlogger=true" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"&gt;&lt;/a&gt;&lt;br /&gt;
&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;PAST software &lt;/span&gt;&lt;/span&gt;&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;(&lt;a href="https://app.box.com/s/qprndm72k4243ktvsu12158056ikrtle"&gt;Descarga acá&lt;/a&gt;)&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;TNT (&lt;/span&gt;&lt;/span&gt;&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;&lt;span lang="" style="color: black; font-family: &amp;quot;times new roman&amp;quot;; font-size: 12pt;"&gt;&lt;a href="http://www.lillo.org.ar/phylogeny/tnt/"&gt;http://www.lillo.org.ar/phylogeny/tnt/&lt;/a&gt;&lt;/span&gt;)&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;WinClada&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;a href="https://www.blogger.com/u/1/blogger.g?blogID=7086209542673846414&amp;amp;useLegacyBlogger=true" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"&gt; &lt;/a&gt;&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;&lt;span class="fontstyle01"&gt;&lt;span style="mso-ansi-font-size: 12.0pt; mso-bidi-font-size: 12.0pt;"&gt;(&lt;a href="https://app.box.com/s/qprndm72k4243ktvsu12158056ikrtle"&gt;Descarga acá&lt;/a&gt;)&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
MS-Excel&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://www.blogger.com/u/1/blogger.g?blogID=7086209542673846414&amp;amp;useLegacyBlogger=true" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div&gt;&lt;b&gt;Entonces teniendo esto podemos preparar nuestros datos para hacer el PAE.&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;Cargue los shapefiles (México y provincias biogeográficas) y el archivo CSV (Datos_generos_plantas.csv) como capas en QGIS:&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="359" src="https://www.youtube.com/embed/ZYPeCGbh7WM" width="432" youtube-src-id="ZYPeCGbh7WM"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;Realicemos una unión de atributos por localización; para ello vaya al menú vectorial y luego a herramientas de gestión de datos, y finalmente a la opción “Join atributes by location”. Luego elija las capas de entrada, y de unión. Seleccione ejecutar; el resultado puede verse como una nueva capa creada:&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="358" src="https://www.youtube.com/embed/EMoq_fxo7zo" width="431" youtube-src-id="EMoq_fxo7zo"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;br /&gt;Exporte la capa recién creada como CSV, y guárdela en una carpeta de su preferencia. Asegúrese que cada campo este separado por punto y coma, esto permitirá que su lectura en MS-Excel sea más rápida.&lt;br /&gt;Abra el archivo en MS-EXCEL; deberá mostrarse algo similar a la siguiente ventana.&lt;br /&gt;&lt;br /&gt;Realice una tabla de referencias cruzadas con las siguientes características: Campos de fila “species” y campos de columna “Province”. &lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="359" src="https://www.youtube.com/embed/4Ja84T09_yc" width="431" youtube-src-id="4Ja84T09_yc"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;br /&gt;Copie estos datos en una nueva hoja, agregue una columna de nombre RAIZ, y coloque “0” o ceros donde hay celdas vacías. Luego abra el programa PAST, y copie los datos de las especies y provincias de la tabla de referencias cruzadas. No copie los totales. En PAST, ahora vaya al menú “transform” y a la opción “Abundance to presence/ausence”; Observe que la tabla solo contiene 0 y 1 (ceros y unos).&lt;br /&gt;Finalmente vaya al menú “Edit” y luego a la opción “transpose”.&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="359" src="https://www.youtube.com/embed/y3c7Judrgqk" width="431" youtube-src-id="y3c7Judrgqk"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;Ahora ya podemos realizar el PAE con el prgrama TNT:&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="358" src="https://www.youtube.com/embed/qc_MB0zOdB0" width="431" youtube-src-id="qc_MB0zOdB0"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;Y ver las sinapomorfías, en este caso, del consenso estricto:&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="358" src="https://www.youtube.com/embed/1c1aMjn_y6c" width="431" youtube-src-id="1c1aMjn_y6c"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;Finalmente, si lo desean pueden usar WinClada para ver el mismo árbol con las sinapomorfías:&lt;/div&gt;&lt;div&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;iframe allowfullscreen="" class="BLOG_video_class" height="359" src="https://www.youtube.com/embed/OocIe-i3LPo" width="431" youtube-src-id="OocIe-i3LPo"&gt;&lt;/iframe&gt;&lt;/div&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/div&gt;
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&lt;![endif]--&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2020/07/quiero-hacer-un-pae-y-no-tengo-idea.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://img.youtube.com/vi/ZYPeCGbh7WM/default.jpg" width="72"/><thr:total>7</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-4256683460270133709</guid><pubDate>Tue, 16 Jun 2020 12:40:00 +0000</pubDate><atom:updated>2020-07-31T11:53:11.703-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">conferencias</category><category domain="http://www.blogger.com/atom/ns#">Congreso</category><category domain="http://www.blogger.com/atom/ns#">evolución</category><category domain="http://www.blogger.com/atom/ns#">filogenia</category><category domain="http://www.blogger.com/atom/ns#">Latinoamérica</category><category domain="http://www.blogger.com/atom/ns#">morfofilogenia</category><title>Reunión de Sistemática, Biogeografía y Evolución (updated)</title><description>&lt;br /&gt;
En estos tiempos de aislamiento social y restricciones de movilidad,
producto de la pandemia por &lt;a href="https://atorresgalvis.shinyapps.io/covid19/"&gt;COVID19&lt;/a&gt; (acá una
aplicación web sobre el estatus de la pandemia), muchos de nosotros esperamos
encontrarnos con eventos de este tipo.&lt;br /&gt;
&lt;br /&gt;
Se trata de la &lt;a href="https://sbemeeting.weebly.com/"&gt;I Reunión de
Sistemática, Biogeografía y Evolución&lt;/a&gt;, la cual pretende llegar a las
personas con restricciones económicas para asistir a reuniones científicas con
intereses en tópicos de la biología evolutiva.&lt;br /&gt;
&lt;br /&gt;
La inscripción es muy sencilla...&lt;a href="https://sbemeeting.weebly.com/registration.html"&gt;ingresa acá&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://www.blogger.com/u/1/blogger.g?blogID=7086209542673846414&amp;amp;useLegacyBlogger=true" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"&gt;&lt;/a&gt;&lt;br /&gt;
El evento tendrá lugar los días 28, 29 y 30 de julio a través de sesiones de
Zoom. El idioma de las charlas es elegible por los hablantes (del inglés,
español o portugués). Pero las &lt;a href="https://sbemeeting.weebly.com/poster-submission.html"&gt;diapositivas /
presentaciones y multimedia deben estar en inglés&lt;/a&gt;.&lt;br /&gt;
&lt;br /&gt;
El evento se divide en &lt;a href="https://sbemeeting.weebly.com/symposia1.html"&gt;seis
simposios&lt;/a&gt; que cubren una amplia variedad de disciplinas. Cada simposio
tendrá un orador principal y cuatro charlas.&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;Gracias totales&lt;/i&gt;... J. Grosso, A. Adruchow-Colombo, J. S Arias, A.
Torres, y demás organizadores.&lt;br /&gt;
&lt;br /&gt;
&lt;img alt="SBEmeeting" height="400" src="https://sbemeeting.weebly.com/uploads/1/3/2/3/132319895/published/logo-sbe-movimiento.gif?1589909121" style="user-select: auto;" width="383" /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Actualización al 30-7-2020:&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://www.blogger.com/u/1/blogger.g?blogID=7086209542673846414&amp;amp;useLegacyBlogger=true" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"&gt;&lt;/a&gt;Así quedaron las ponencias y sesiones de posters:&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;img alt="Picture" src="https://sbemeeting.weebly.com/uploads/1/3/2/3/132319895/session-1-twitter_orig.jpg" style="max-width: 100%; user-select: auto; width: auto;" /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://www.blogger.com/u/1/blogger.g?blogID=7086209542673846414&amp;amp;useLegacyBlogger=true" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"&gt;&lt;/a&gt;&lt;img alt="Picture" src="https://sbemeeting.weebly.com/uploads/1/3/2/3/132319895/session-2-twitter_orig.jpg" style="max-width: 100%; user-select: auto; width: auto;" /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;img alt="Picture" height="360" src="https://sbemeeting.weebly.com/uploads/1/3/2/3/132319895/session-3-twitter_orig.jpg" style="max-width: 100%; user-select: auto; width: auto;" width="640" /&gt;&lt;br /&gt;
&amp;nbsp; &lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;img alt="Picture" height="360" src="https://sbemeeting.weebly.com/uploads/1/3/2/3/132319895/session-4-twitter_orig.jpg" style="max-width: 100%; user-select: auto; width: auto;" width="640" /&gt;&lt;br /&gt;
&lt;img alt="Picture" src="https://sbemeeting.weebly.com/uploads/1/3/2/3/132319895/session-5-twitter_orig.jpg" style="max-width: 100%; user-select: auto; width: auto;" /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;img alt="Picture" height="360" src="https://sbemeeting.weebly.com/uploads/1/3/2/3/132319895/session-6-twitter_orig.jpg" style="max-width: 100%; user-select: auto; width: auto;" width="640" /&gt;&lt;br /&gt;
&lt;br /&gt;
Y acá la foto de parte del grupo que asistimos,... pero les digo,...había más de 1000 participantes:&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
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&lt;br /&gt;
&lt;br /&gt;
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&lt;![endif]--&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2020/06/en-estos-tiempos-de-aislamiento-social.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh8rl4pq19E6ZOXGgGWboOtvcmkYYagTjYBlg5BiADuzoRtmcIjO82PNJ-1rjvkMBnXKH-SkMA9pCCEKFed84vjKZPrcfv5yXYFkFBwuQatpOVSS2VjfzvcHlAy4qS8iomJ9N28mqn8QoUq/s72-c/I_meeting_SBE.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-1453736058301416699</guid><pubDate>Sat, 01 Dec 2018 20:59:00 +0000</pubDate><atom:updated>2018-12-01T12:59:33.095-08:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">conferencias</category><category domain="http://www.blogger.com/atom/ns#">Congreso</category><category domain="http://www.blogger.com/atom/ns#">curso</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">filogenia</category><category domain="http://www.blogger.com/atom/ns#">Hennig</category><category domain="http://www.blogger.com/atom/ns#">Latinoamérica</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><category domain="http://www.blogger.com/atom/ns#">parsimonia</category><category domain="http://www.blogger.com/atom/ns#">Reunión</category><category domain="http://www.blogger.com/atom/ns#">árboles</category><title>XIII Reunión Argentina de Cladística y Biogeografía (RACB) - Resúmenes</title><description>Hola a tod@s&lt;br /&gt;
&lt;br /&gt;
Les traigo información reciente relacionada con la &lt;a href="http://lillo.org.ar/uel/2018/11/23/xiii-reunion-argentina-de-cladistica-y-biogeografia-racb/" target="_blank"&gt;XIII-RACB&lt;/a&gt;.&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEhLu7MO2xmG6wM0JZXhQfOEPfTa37_E75VNl-WGVyhZe22x-EMy3r9h20Sf19D6P9HvglnbcQekvHROxasgf4qOaqNwEp3RGKaWc4WOr9HwCB0RAjZ0CKObl8cFfb-fqaH7lp8HWIEs1i/s1600/logo3-1.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="423" data-original-width="1534" height="176" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEhLu7MO2xmG6wM0JZXhQfOEPfTa37_E75VNl-WGVyhZe22x-EMy3r9h20Sf19D6P9HvglnbcQekvHROxasgf4qOaqNwEp3RGKaWc4WOr9HwCB0RAjZ0CKObl8cFfb-fqaH7lp8HWIEs1i/s640/logo3-1.jpg" width="640" /&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
Acá tienen las direcciones donde podrán ver todo lo relacionado a la presentación (formato) y envió de resúmenes:&amp;nbsp;&lt;br /&gt;
&lt;br /&gt;

Fecha límite envío de resúmenes:&amp;nbsp;&lt;b&gt;22 de Febrero 2019&lt;/b&gt;.&lt;br /&gt;
&lt;br /&gt;

Para revisar el &lt;i&gt;formato &lt;/i&gt;de los resúmenes ir al siguiente enlace: &lt;a href="http://lillo.org.ar/uel/2018/11/26/formato-de-resumenes/"&gt;Formato de resúmenes&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;

Para &lt;i&gt;enviar &lt;/i&gt;un resumen ir al siguiente enlace:&amp;nbsp;&lt;a href="https://docs.google.com/forms/d/e/1FAIpQLSevtt6v2MaqCsA4BfAXivuAZ9QKmSMiE0FH87OyQ4Q2nHORkg/viewform"&gt;Envío de resúmenes online&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Finalmente les dejo el vínculo de la &lt;a href="http://lillo.org.ar/uel/wp-content/uploads/racbxiii_2da_circular.pdf" target="_blank"&gt;2da circular&lt;/a&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2018/12/xiii-reunion-argentina-de-cladistica-y.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgEhLu7MO2xmG6wM0JZXhQfOEPfTa37_E75VNl-WGVyhZe22x-EMy3r9h20Sf19D6P9HvglnbcQekvHROxasgf4qOaqNwEp3RGKaWc4WOr9HwCB0RAjZ0CKObl8cFfb-fqaH7lp8HWIEs1i/s72-c/logo3-1.jpg" width="72"/><thr:total>0</thr:total><georss:featurename>Miguel Lillo 205, T4000 San Miguel de Tucumán, Tucumán, Argentina</georss:featurename><georss:point>-26.8305585 -65.221129099999985</georss:point><georss:box>-52.352593 -106.52972309999998 -1.3085239999999985 -23.912535099999985</georss:box><enclosure length="661190" type="application/pdf" url="http://lillo.org.ar/uel/wp-content/uploads/racbxiii_2da_circular.pdf"/><itunes:explicit/><itunes:subtitle>Hola a tod@s Les traigo información reciente relacionada con la XIII-RACB. Acá tienen las direcciones donde podrán ver todo lo relacionado a la presentación (formato) y envió de resúmenes:&amp;nbsp; Fecha límite envío de resúmenes:&amp;nbsp;22 de Febrero 2019. Para revisar el formato de los resúmenes ir al siguiente enlace: Formato de resúmenes Para enviar un resumen ir al siguiente enlace:&amp;nbsp;Envío de resúmenes online Finalmente les dejo el vínculo de la 2da circular</itunes:subtitle><itunes:author>noreply@blogger.com (Jonathan Liria)</itunes:author><itunes:summary>Hola a tod@s Les traigo información reciente relacionada con la XIII-RACB. Acá tienen las direcciones donde podrán ver todo lo relacionado a la presentación (formato) y envió de resúmenes:&amp;nbsp; Fecha límite envío de resúmenes:&amp;nbsp;22 de Febrero 2019. Para revisar el formato de los resúmenes ir al siguiente enlace: Formato de resúmenes Para enviar un resumen ir al siguiente enlace:&amp;nbsp;Envío de resúmenes online Finalmente les dejo el vínculo de la 2da circular</itunes:summary><itunes:keywords>biogeografía, cladismo, conferencias, Congreso, curso, Distribución, endemismo, filogenia, Hennig, Latinoamérica, NDM, parsimonia, Reunión, árboles</itunes:keywords></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-3962130712587878975</guid><pubDate>Sun, 02 Sep 2018 22:01:00 +0000</pubDate><atom:updated>2018-12-01T13:42:40.091-08:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">alineamiento</category><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">conferencias</category><category domain="http://www.blogger.com/atom/ns#">Congreso</category><category domain="http://www.blogger.com/atom/ns#">diversidad</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">evolución</category><category domain="http://www.blogger.com/atom/ns#">filogenia</category><category domain="http://www.blogger.com/atom/ns#">Hennig</category><category domain="http://www.blogger.com/atom/ns#">Latinoamérica</category><category domain="http://www.blogger.com/atom/ns#">matrices</category><category domain="http://www.blogger.com/atom/ns#">parsimony</category><category domain="http://www.blogger.com/atom/ns#">Reunión</category><category domain="http://www.blogger.com/atom/ns#">sistemática</category><category domain="http://www.blogger.com/atom/ns#">Suramerica</category><category domain="http://www.blogger.com/atom/ns#">taller</category><category domain="http://www.blogger.com/atom/ns#">árboles</category><title>XIII Reunión Argentina de Cladística y Biogeografía (RACB)</title><description>Estimad@s amigos&lt;br /&gt;
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Esperamos mucho tiempo, pero ya tenemos fecha de la próxima &lt;a href="http://lillo.org.ar/uel/2018/11/23/xiii-reunion-argentina-de-cladistica-y-biogeografia-racb/" target="_blank"&gt;Reunión Argentina de Cladística y Biogeografía (RACB)&lt;/a&gt;!&lt;br /&gt;
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El evento se desarrollará en la ciudad de &lt;a href="http://smt.gob.ar/" target="_blank"&gt;San Miguel de Tucumán&lt;/a&gt; del 8 al 10 de abril del 2019. La &lt;b&gt;XIII RACB&lt;/b&gt; es auspiciada por la &lt;a href="http://lillo.org.ar/uel/" target="_blank"&gt;Unidad Ejecutora Lillo - CONICET&lt;/a&gt;, Fundación Miguel Lillo:&lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg_dRIzlqdw2lMUCBrcy3ZWZkuqzewlRRBc5PgOIivAjVE6Adh3guH4hPko_Z93gT7gQjFsKqqem4lXkJPG4_HzfYWoM7ABaYbvVZ1blssD0laEkhvrdAXMCnz5SN2JBsbmUnuzfPGwieVZ/s1600/logo3-1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="423" data-original-width="1534" height="176" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg_dRIzlqdw2lMUCBrcy3ZWZkuqzewlRRBc5PgOIivAjVE6Adh3guH4hPko_Z93gT7gQjFsKqqem4lXkJPG4_HzfYWoM7ABaYbvVZ1blssD0laEkhvrdAXMCnz5SN2JBsbmUnuzfPGwieVZ/s640/logo3-1.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEMtJ7s9hSFrSyKTuXKiabM24z4mubp-ZUGRl5JdJRVwj3DtQJSjhZh8jdEzcNZy7LeTl8GpB5Od8k2NTKCZpAMTataxFuPtMl6mDkPtkDmtXF0dvtAuGMJ4YwMigvk6x7eyeEQooiod8E/s1600/43404251-2839502.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="1103" data-original-width="970" height="640" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhEMtJ7s9hSFrSyKTuXKiabM24z4mubp-ZUGRl5JdJRVwj3DtQJSjhZh8jdEzcNZy7LeTl8GpB5Od8k2NTKCZpAMTataxFuPtMl6mDkPtkDmtXF0dvtAuGMJ4YwMigvk6x7eyeEQooiod8E/s640/43404251-2839502.jpg" width="561" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;b&gt;Preparen sus ponencias! Nos vemos en Tucumán...&lt;/b&gt;&lt;br /&gt;
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Acá les comparto el &lt;a href="http://lillo.org.ar/uel/wp-content/uploads/primera_circular_rm_final.pdf" target="_blank"&gt;pdf con la primera circular&lt;/a&gt;.&lt;br /&gt;
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&lt;br /&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2018/09/xiii-reunion-argentina-de-cladistica-y.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg_dRIzlqdw2lMUCBrcy3ZWZkuqzewlRRBc5PgOIivAjVE6Adh3guH4hPko_Z93gT7gQjFsKqqem4lXkJPG4_HzfYWoM7ABaYbvVZ1blssD0laEkhvrdAXMCnz5SN2JBsbmUnuzfPGwieVZ/s72-c/logo3-1.jpg" width="72"/><thr:total>0</thr:total><georss:featurename>San Miguel de Tucumán, Tucumán, Argentina</georss:featurename><georss:point>-26.8082848 -65.217590299999983</georss:point><georss:box>-27.0349878 -65.540313799999979 -26.5815818 -64.894866799999988</georss:box><enclosure length="1349784" type="application/pdf" url="http://lillo.org.ar/uel/wp-content/uploads/primera_circular_rm_final.pdf"/><itunes:explicit/><itunes:subtitle>Estimad@s amigos Esperamos mucho tiempo, pero ya tenemos fecha de la próxima Reunión Argentina de Cladística y Biogeografía (RACB)! El evento se desarrollará en la ciudad de San Miguel de Tucumán del 8 al 10 de abril del 2019. La XIII RACB es auspiciada por la Unidad Ejecutora Lillo - CONICET, Fundación Miguel Lillo: Preparen sus ponencias! Nos vemos en Tucumán... Acá les comparto el pdf con la primera circular.</itunes:subtitle><itunes:author>noreply@blogger.com (Jonathan Liria)</itunes:author><itunes:summary>Estimad@s amigos Esperamos mucho tiempo, pero ya tenemos fecha de la próxima Reunión Argentina de Cladística y Biogeografía (RACB)! El evento se desarrollará en la ciudad de San Miguel de Tucumán del 8 al 10 de abril del 2019. La XIII RACB es auspiciada por la Unidad Ejecutora Lillo - CONICET, Fundación Miguel Lillo: Preparen sus ponencias! Nos vemos en Tucumán... Acá les comparto el pdf con la primera circular.</itunes:summary><itunes:keywords>alineamiento, biogeografía, cladismo, conferencias, Congreso, diversidad, endemismo, evolución, filogenia, Hennig, Latinoamérica, matrices, parsimony, Reunión, sistemática, Suramerica, taller, árboles</itunes:keywords></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-4656120318540417039</guid><pubDate>Sat, 07 Jul 2018 18:19:00 +0000</pubDate><atom:updated>2018-07-07T11:19:42.338-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">Congreso</category><category domain="http://www.blogger.com/atom/ns#">datos</category><category domain="http://www.blogger.com/atom/ns#">Ecuador</category><category domain="http://www.blogger.com/atom/ns#">filogenia</category><category domain="http://www.blogger.com/atom/ns#">GLS</category><category domain="http://www.blogger.com/atom/ns#">landmarks</category><category domain="http://www.blogger.com/atom/ns#">Latinoamérica</category><category domain="http://www.blogger.com/atom/ns#">matrices</category><category domain="http://www.blogger.com/atom/ns#">morfofilogenia</category><category domain="http://www.blogger.com/atom/ns#">morfometría</category><category domain="http://www.blogger.com/atom/ns#">puntos anatómicos</category><category domain="http://www.blogger.com/atom/ns#">thin-plate spline</category><category domain="http://www.blogger.com/atom/ns#">two point registration</category><title>Taller intensivo Morfometría Geométrica 2018</title><description>Hola a tod@s&lt;br /&gt;
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A continuación se remiten fotografías del Taller &lt;b&gt;Morfometría Geométrica&lt;/b&gt; dictado del 2 al 6 de julio en la &lt;a href="http://www.uce.edu.ec/web/fcb" target="_blank"&gt;Facultad de Cs. Biológicas&lt;/a&gt; de la &lt;a href="http://www.uce.edu.ec/" target="_blank"&gt;Universidad Central del Ecuador&lt;/a&gt; (UCE). Esta capacitación se realizó en el marco del &lt;b&gt;V Ciclo de Conferencias en Investigación Biológica&lt;/b&gt; (&lt;a href="http://cladisticaybiogeografia.blogspot.com/2018/06/el-v-ciclo-de-conferencias-en.html#links" target="_blank"&gt;ver entrada pasada con la información&lt;/a&gt;).&lt;br /&gt;
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Entre los cursantes tuvimos estudiantes de Biología UCE (6to, 7mo, 8vo y 9no semestres), así como estudiantes y egresados de otras instituciones: &lt;a href="https://www.uazuay.edu.ec/" target="_blank"&gt;Universidad de Azuay&lt;/a&gt;, &lt;a href="https://www.udla.edu.ec/" target="_blank"&gt;Universidad de las Américas&lt;/a&gt;, y &lt;a href="https://www.usfq.edu.ec/Paginas/Inicio.aspx" target="_blank"&gt;Universidad San Francisco de Quito&lt;/a&gt;.&amp;nbsp; &lt;br /&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjlebzaSWG9KeBT2sFK60_2S4HjlBq0Q6ntT9nbdHxjOxmgSaLJgiV47VZ3xtUlQ03pzKwmQSxU2BvjO_i15vNaI3PCGAIb7fXSNgoDOSvZzVb7oVT3uuH2j2dyEJbv1T6HnydTgInzC8FA/s1600/IMG-20180707-WA0005.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="774" data-original-width="1032" height="480" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjlebzaSWG9KeBT2sFK60_2S4HjlBq0Q6ntT9nbdHxjOxmgSaLJgiV47VZ3xtUlQ03pzKwmQSxU2BvjO_i15vNaI3PCGAIb7fXSNgoDOSvZzVb7oVT3uuH2j2dyEJbv1T6HnydTgInzC8FA/s640/IMG-20180707-WA0005.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;
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&amp;nbsp; </description><link>http://cladisticaybiogeografia.blogspot.com/2018/07/taller-intensivo-morfometria-geometrica.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgV4Puo7u8-TQeLilaGW9vL5mtcI9xzH4hB39Wf0OMUlqn3abJYvzxSnRsC0n-RpgcEwvl4pkd-Sas040GN8sL_2qaAYAwNm7qxwm05MAMdSy3J78MBR3Tl6FAyu68XY1wzelGg3ThLLcs9/s72-c/IMG_20180703_164651%255B1%255D.jpg" width="72"/><thr:total>0</thr:total><georss:featurename>N.P.Llona, Quito 170136, Ecuador</georss:featurename><georss:point>-0.2159645212038511 -78.496949672698975</georss:point><georss:box>-0.2169570212038511 -78.498210172698975 -0.21497202120385109 -78.495689172698974</georss:box></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-2770814461713572581</guid><pubDate>Fri, 08 Jun 2018 02:28:00 +0000</pubDate><atom:updated>2018-06-07T19:28:13.922-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">conceptos</category><category domain="http://www.blogger.com/atom/ns#">Ecuador</category><category domain="http://www.blogger.com/atom/ns#">evolución</category><category domain="http://www.blogger.com/atom/ns#">GLS</category><category domain="http://www.blogger.com/atom/ns#">landmarks</category><category domain="http://www.blogger.com/atom/ns#">morfometría</category><category domain="http://www.blogger.com/atom/ns#">Procrustes</category><category domain="http://www.blogger.com/atom/ns#">thin-plate spline</category><category domain="http://www.blogger.com/atom/ns#">Universidad Central del Ecuador</category><title/><description>&lt;br /&gt;
&lt;span style="font-family: &amp;quot;arial&amp;quot; , &amp;quot;helvetica&amp;quot; , sans-serif;"&gt;El &lt;a href="http://ciclodeconferenciasccbbaa.blogspot.com/" target="_blank"&gt;V Ciclo de Conferencias en Investigación Biológica de la Facultad de Ciencias Biológicas&lt;/a&gt; – Universidad Central del Ecuador, tiene el agrado de invitar al: &lt;br /&gt;&lt;br /&gt;Taller &lt;b&gt;PRINCIPIOS EN MORFOMETRÍA GEOMÉTRICA&lt;/b&gt;:&lt;/span&gt;&lt;br /&gt;
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&lt;span style="font-family: Arial, Helvetica, sans-serif;"&gt;El taller es teórico-prácticos y se dictará en las tardes de los 5 días del Ciclo de Conferencias; en aulas y laboratorios adecuados.&lt;br /&gt;&lt;br /&gt;A cada persona que participe tanto en las charlas como en alguno de los talleres, se le otorgará un certificado de capacitación o aprobación (depende del taller) de 40 horas.&lt;br /&gt;&lt;br /&gt;Los costos para la inscripción (antes del 30 de junio) son:&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; GRATIS para estudiantes UCE&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 20$ para estudiantes externos y graduados Biología UCE&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 30$ para profesionales&lt;br /&gt;&lt;br /&gt;Para quienes paguen después del 30 de junio:&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; GRATIS para estudiantes UCE&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 25$ para estudiantes externos y graduados Biología UCE&lt;br /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 40$ para profesionales&lt;br /&gt;&lt;br /&gt;El precio incluye la participación en uno de los talleres y el certificado. &lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2018/06/el-v-ciclo-de-conferencias-en.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgJa_3KLMNXXqT_CsBrLTw1P9rI4E8JkV_QFt4jOlSPRg79zpeBxRvpAo8rmPfRzLTy9jlL2BeNBpHEjuA5xBg6MFAIpm81jw868jzTN4ymmA87XqPTS5-39Apcyc1_wTNZ5sJzTe9Lbzph/s72-c/aviso_taller_Morfometria.tif" width="72"/><thr:total>0</thr:total><georss:featurename>Quito 170136, Ecuador</georss:featurename><georss:point>-0.2169674 -78.4964129</georss:point><georss:box>-25.7390019 -119.8050069 25.3050671 -37.187818899999996</georss:box></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-4780498162471495281</guid><pubDate>Thu, 01 Mar 2018 21:41:00 +0000</pubDate><atom:updated>2018-03-01T13:41:38.970-08:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">biogeografia</category><category domain="http://www.blogger.com/atom/ns#">datos</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">evolución</category><category domain="http://www.blogger.com/atom/ns#">geoespacial</category><category domain="http://www.blogger.com/atom/ns#">Latinoamérica</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><category domain="http://www.blogger.com/atom/ns#">programas</category><category domain="http://www.blogger.com/atom/ns#">Suramerica</category><category domain="http://www.blogger.com/atom/ns#">taller</category><category domain="http://www.blogger.com/atom/ns#">VIP</category><title>Curso de postgrado “Biogeografía Histórica Cuantitativa: un enfoque crítico”</title><description>&lt;br /&gt;
Les remito la información:&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
Para más detalles, dirigirse a la página del curso en la &lt;a href="http://lillo.org.ar/uel/2018/02/21/preinscripcion-del-curso-de-postgrado-biogeografia-historica-cuantitativa-un-enfoque-critico/" target="_blank"&gt;Unidad Ejecutora Lillo&lt;/a&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;strong&gt;Docentes:&lt;/strong&gt; &lt;a href="https://scholar.google.com/citations?user=M4TKR9oAAAAJ"&gt;Lone Aagesen&lt;/a&gt; (IBODA), &lt;a href="http://lillo.org.ar/uel/author/salvador-arias/"&gt;Salvador Arias&lt;/a&gt; y &lt;a href="http://lillo.org.ar/uel/author/claudia-szumik/"&gt;Claudia Szumik&lt;/a&gt; (UE Lillo). Ayudante de campo: &lt;a href="http://lillo.org.ar/uel/author/alejandra-molina/"&gt;Alejandra Molina&lt;/a&gt; (UE Lillo).&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;strong&gt;Contenido:&lt;/strong&gt; Este curso también difundido con el 
título: “Biogeografía de la A a la V” analizará criticamente conceptos, 
teorías y metodologías cuantitativas de dos grandes núcleos 
biogeográficos: las áreas de endemismo y la biogeografía filogenética. 
Incluirá generalidades y detalles de la cladística filogenética, 
visitaremos las diferentes instancias del manejo del espacio en el 
contexto de la biogeografía, revisaremos 40 años de biogeografía 
filogenética (historia de la tierra e historia del taxón), y es claro 
hablaremos sobre las áreas de endemismo consideradas como las unidades 
de estudio en BH. Las clases incluyen teóricos, ejercicios a realizar 
con computadora y una buena discusión. Aquellos con datos propios podrán
 traerlos para analizar durante la cursada. Este curso contará también 
con la sección terapia de proyecto. Así también ¡caminata biogeográfica!&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
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&lt;strong&gt;Destinatarios:&lt;/strong&gt; Tesistas e investigadores en Biología y carreras afines interesados en biogeografía y análisis filogenético.&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
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&lt;strong&gt;Carga horaria:&lt;/strong&gt; 50 hs. aprobado por el postgrado de la Facultad de Cs. Naturales (UNT).&lt;/div&gt;
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&lt;strong&gt;Fecha:&lt;/strong&gt; 25 al 29 de Abril. Tomar en cuenta que salimos para Villa Batiruana el 24 a la tarde.&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
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&lt;strong&gt;Costo del curso:&lt;/strong&gt; estamos intentanto que el costo sea
 el mismo que el curso de filogenia dictado en Nov. del 2017 (5mil). 
Esto incluye traslado a la Villa desde el Lillo (ida y vuelta), 
hospedaje, alimentación (las 4 comidas &lt;em&gt;plus coffer breaks&lt;/em&gt;) este último ítem cuenta con mejoras notables en el servicio. &#128578;&lt;/div&gt;
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&lt;strong&gt;Fecha limite de preinscripción:&lt;/strong&gt; 15 de Marzo de 2018.&lt;/div&gt;
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&lt;br /&gt;
Si decidís aplicar a la preinscripción, necesitamos que envíes a Claudia Szumik (szu.claudia@gmail.com) la siguiente info:&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;
1- una carta de intención (por qué te sería útil este curso)&lt;br /&gt;
2- tus datos académicos generales (institución donde trabajas, director de tesis, tema de trabajo)&lt;/div&gt;
</description><link>http://cladisticaybiogeografia.blogspot.com/2018/03/curso-de-postgrado-biogeografia.html</link><author>noreply@blogger.com (Jonathan Liria)</author><thr:total>1</thr:total><georss:featurename>RP308, Tucumán, Argentina</georss:featurename><georss:point>-27.6372743 -65.745456100000013</georss:point><georss:box>-31.444694300000002 -70.90903010000001 -23.8298543 -60.581882100000016</georss:box></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-8747816588593401196</guid><pubDate>Wed, 13 Sep 2017 03:21:00 +0000</pubDate><atom:updated>2017-09-12T20:21:25.488-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">clase</category><category domain="http://www.blogger.com/atom/ns#">conceptos</category><category domain="http://www.blogger.com/atom/ns#">filogenia</category><category domain="http://www.blogger.com/atom/ns#">Hennig</category><category domain="http://www.blogger.com/atom/ns#">megafilogenias</category><category domain="http://www.blogger.com/atom/ns#">morfofilogenia</category><category domain="http://www.blogger.com/atom/ns#">parsimonia</category><category domain="http://www.blogger.com/atom/ns#">sistemática</category><category domain="http://www.blogger.com/atom/ns#">teoría</category><category domain="http://www.blogger.com/atom/ns#">TnT</category><category domain="http://www.blogger.com/atom/ns#">árboles</category><title>Curso de Posgrado en análisis Filogenético 2017 - Argentina</title><description>&lt;br /&gt;
Del 20 al 24 de noviembre del 2017 se estará realizando:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiLgkRV9VtGsoIs-xBJjgcc9d8Rs9Rm8x1CLZ67MtAFTBdxjYEvswIH_OTTcm_csaAbU8WB0_9OcZJtWHw1GurY1m8LDKarfTrBJ3ANZeJ7bTJ7xHZGMKcZxkI8ukSjsD5XKLoYm_tThKX7/s1600/anuncio.tif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="1058" data-original-width="794" height="640" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiLgkRV9VtGsoIs-xBJjgcc9d8Rs9Rm8x1CLZ67MtAFTBdxjYEvswIH_OTTcm_csaAbU8WB0_9OcZJtWHw1GurY1m8LDKarfTrBJ3ANZeJ7bTJ7xHZGMKcZxkI8ukSjsD5XKLoYm_tThKX7/s640/anuncio.tif" width="480" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2017/09/curso-de-posgrado-en-analisis.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiLgkRV9VtGsoIs-xBJjgcc9d8Rs9Rm8x1CLZ67MtAFTBdxjYEvswIH_OTTcm_csaAbU8WB0_9OcZJtWHw1GurY1m8LDKarfTrBJ3ANZeJ7bTJ7xHZGMKcZxkI8ukSjsD5XKLoYm_tThKX7/s72-c/anuncio.tif" width="72"/><thr:total>0</thr:total><georss:featurename>San Miguel de Tucumán, Tucumán, Argentina</georss:featurename><georss:point>-26.8082848 -65.217590299999983</georss:point><georss:box>-27.0349878 -65.540313799999979 -26.5815818 -64.894866799999988</georss:box></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-4376295597286430020</guid><pubDate>Sat, 01 Jul 2017 13:46:00 +0000</pubDate><atom:updated>2017-07-01T06:46:12.631-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">alineamiento</category><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">clase</category><category domain="http://www.blogger.com/atom/ns#">conceptos</category><category domain="http://www.blogger.com/atom/ns#">diversidad</category><category domain="http://www.blogger.com/atom/ns#">Ecuador</category><category domain="http://www.blogger.com/atom/ns#">evolución</category><category domain="http://www.blogger.com/atom/ns#">Farris</category><category domain="http://www.blogger.com/atom/ns#">filogenia</category><category domain="http://www.blogger.com/atom/ns#">GenBank</category><category domain="http://www.blogger.com/atom/ns#">Hennig</category><category domain="http://www.blogger.com/atom/ns#">landmarks</category><category domain="http://www.blogger.com/atom/ns#">matrices</category><category domain="http://www.blogger.com/atom/ns#">monofilia</category><category domain="http://www.blogger.com/atom/ns#">morfofilogenia</category><category domain="http://www.blogger.com/atom/ns#">TnT</category><category domain="http://www.blogger.com/atom/ns#">Universidad Central del Ecuador</category><category domain="http://www.blogger.com/atom/ns#">árboles</category><title>Taller intensivo de Cladística - Universidad Central del Ecuador 2017</title><description>&lt;div style="text-align: justify;"&gt;
La semana del 26 al 30 de julio, tuve la oportunidad de dictar junto al PhD. &lt;a href="https://www.researchgate.net/profile/Juan-Carlos_Navarro" target="_blank"&gt;Juan Carlos Navarro&lt;/a&gt; (Docente-Investigador de UISEK), el taller de Cladística en la Universdiad Central del Ecuador (UCE). Este taller teórico-práctico fue organizado por la Docente-Investigadora de la UCE PhD. &lt;a href="https://www.researchgate.net/profile/Ana_Soto-Vivas" target="_blank"&gt;Ana Soto-Vivas&lt;/a&gt; y auspiciado por la &lt;a href="http://ciclodeconferenciasccbbaa.blogspot.com/" target="_blank"&gt;Jornada científica IV Ciclo de Conferencias en Investigación Biológica&lt;/a&gt;. La Jornada tuvo el propósito de incentivar la divulgación de la producción científica nacional e internacional en las diferentes disciplinas de la Biología y áreas afines. El evento tuvo como eje central el tema EVOLUCIÓN e incluyó &lt;a href="http://ciclodeconferenciasccbbaa.blogspot.com/p/calendario-de-actividades.html" target="_blank"&gt;tres días de conferencias&lt;/a&gt;. Contó con &lt;a href="https://drive.google.com/file/d/0B6XCNECdi5WgNnBrbHo1dkJINzg/view" target="_blank"&gt;charlas magistrales&lt;/a&gt;, exposiciones de trabajos libres, concurso de fotografía y diversos talleres.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
El taller de Cladística tuvo una participación de 20 personas: 16 estudiantes de 3ero, 7mo y 8vo semestre de la &lt;a href="http://www.uce.edu.ec/web/fcb" target="_blank"&gt;Carrera Ciencias Biológicas&lt;/a&gt;, dos egresados de la UCE, y dos profesionales de otras instituciones.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
Les coloco el contenido del curso:&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
1. Bases teóricas de la Cladística.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
2. Codificación y polaridad de caracteres.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
3. Construcción de árboles.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
4. Estimadores y estadísticos en árboles.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
5. Morfofilogenias (Morfometría geométrica y cladística).&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
6. Cladística, ADN y métodos alternativos.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
7. Aplicaciones de la Cladística.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;b&gt;Actividades prácticas:&lt;/b&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
1. Construcción de árboles por argumentación de Hennig. &lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
2. Elaboración de matrices con &lt;a href="https://mesquiteproject.wikispaces.com/" target="_blank"&gt;Mesquite&lt;/a&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
3. Manejo de programas de inferencia filogenética: Uso de &lt;a href="http://www.lillo.org.ar/phylogeny/tnt/" target="_blank"&gt;TNT&lt;/a&gt; &lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
La guía N°3:&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;iframe allowfullscreen="" frameborder="0" height="714" marginheight="0" marginwidth="0" scrolling="no" src="//www.slideshare.net/slideshow/embed_code/key/dLq9LUqFeDHQeG" style="border-width: 1px; border: 1px solid #ccc; margin-bottom: 5px; max-width: 100%;" width="668"&gt; &lt;/iframe&gt; &lt;br /&gt;
&lt;div style="margin-bottom: 5px;"&gt;
&lt;b&gt; &lt;a href="https://www.slideshare.net/jliria/prctica-n3-cladstica-uce" target="_blank" title="Práctica n3 Cladística UCE"&gt;Práctica n3 Cladística UCE&lt;/a&gt; &lt;/b&gt; de &lt;b&gt;&lt;a href="https://www.slideshare.net/jliria" target="_blank"&gt;Universidad Regional Amazónica IKIAM / Universidad de Carabobo&lt;/a&gt;&lt;/b&gt; &lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
...y las fotos del curso:&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgfYYCIcNfC4JWtNn4fdMfPdKTx7sNwyUJraRMp1mflGGfT4vhOvZNtlIB7ZGVoKPaWpmml-YeTwVtzytO7hhGR6aecm566FATjLlB7wAU2EFJrcZxitIsgePDJqRGPigbDzIChE5kBIAj7/s1600/IMG-20170627-WA0008.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="1032" data-original-width="774" height="640" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgfYYCIcNfC4JWtNn4fdMfPdKTx7sNwyUJraRMp1mflGGfT4vhOvZNtlIB7ZGVoKPaWpmml-YeTwVtzytO7hhGR6aecm566FATjLlB7wAU2EFJrcZxitIsgePDJqRGPigbDzIChE5kBIAj7/s640/IMG-20170627-WA0008.jpg" width="480" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQC_8kFd8GZYEZ-cbMn0fCkEUcNy6IIKBOngjKNXoQC9HO4_BaBJGNMyxypXMvmxQlhcXYVdrvilEqv6tQ3NehoGgPfgi-tLAD-e7d51MovFIAKmfvhurdQvg7OcHfheTMdFo0MgUTDbZn/s1600/WP_20170630_15_02_14_Pro%255B1%255D.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="899" data-original-width="1600" height="356" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgQC_8kFd8GZYEZ-cbMn0fCkEUcNy6IIKBOngjKNXoQC9HO4_BaBJGNMyxypXMvmxQlhcXYVdrvilEqv6tQ3NehoGgPfgi-tLAD-e7d51MovFIAKmfvhurdQvg7OcHfheTMdFo0MgUTDbZn/s640/WP_20170630_15_02_14_Pro%255B1%255D.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjHdQQ-S_r3yTnXTQN7tY0aob9K7U6Xf8VPHjWqp-WpAIjU8UAn95s1B12JxSIyqE_8OuEB8hDf-ue4xCTZIhhhK9TjC5sxFyWPxzwg3JkaR-my2GHraquhIRKjGj_OTl94Bkr-Zf0Tvifg/s1600/WP_20170630_16_54_14_Pro%255B1%255D.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" data-original-height="899" data-original-width="1600" height="356" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjHdQQ-S_r3yTnXTQN7tY0aob9K7U6Xf8VPHjWqp-WpAIjU8UAn95s1B12JxSIyqE_8OuEB8hDf-ue4xCTZIhhhK9TjC5sxFyWPxzwg3JkaR-my2GHraquhIRKjGj_OTl94Bkr-Zf0Tvifg/s640/WP_20170630_16_54_14_Pro%255B1%255D.jpg" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;
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&lt;span style="color: #666666; font-family: &amp;quot;helvetica neue&amp;quot; , &amp;quot;arial&amp;quot; , &amp;quot;helvetica&amp;quot; , sans-serif;"&gt;&lt;/span&gt;&lt;/div&gt;
</description><link>http://cladisticaybiogeografia.blogspot.com/2017/07/taller-intensivo-de-cladistica.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgfYYCIcNfC4JWtNn4fdMfPdKTx7sNwyUJraRMp1mflGGfT4vhOvZNtlIB7ZGVoKPaWpmml-YeTwVtzytO7hhGR6aecm566FATjLlB7wAU2EFJrcZxitIsgePDJqRGPigbDzIChE5kBIAj7/s72-c/IMG-20170627-WA0008.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-3965754618397386092</guid><pubDate>Sun, 02 Apr 2017 18:11:00 +0000</pubDate><atom:updated>2017-04-02T11:24:48.539-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Amazonas</category><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">conferencias</category><category domain="http://www.blogger.com/atom/ns#">Congreso</category><category domain="http://www.blogger.com/atom/ns#">Conservación</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">Ecuador</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">geoespacial</category><category domain="http://www.blogger.com/atom/ns#">MaxEnt</category><category domain="http://www.blogger.com/atom/ns#">Modelo</category><category domain="http://www.blogger.com/atom/ns#">Reunión</category><category domain="http://www.blogger.com/atom/ns#">SIG</category><title> I Congreso Latinoamericano de Biogeografía</title><description>La &lt;a href="http://ikiam.edu.ec/index.php/es/"&gt;Universidad Regional Amazónica IKIAM&lt;/a&gt; será la anfitriona del I Congreso Latinoamaricano de Biogeografía. Este evento se realizará del 19-24 noviembre de 2017 en el Campus de IKIAM, 7 Km vía Muyuna, Napo - Ecuador.&lt;br /&gt;
&lt;br /&gt;
Más información en la página oficial:
&lt;a href="http://ikiam.edu.ec/index.php/es/universidad/noticias/209-1-congreso-latinoamericano-de-biogeografia"&gt;
I Congreso Latinoamaricano de Biogeografía&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
Correo eletrónico: congreso.biogeografia@ikiam.edu.ec &lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&amp;nbsp;&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhhWtLkvgjyHZD6d2-UfOoojcmVqYxwDxPR2hmeS4eVPkDQg5R1rdnZPWSyxBpOh3RMmoahgEsikbBdHmoE07mc4jJpf1wIP0WwbvoDveuiHErth5qFm101bK-2IjcyCohZUY7ZQVOam6P8/s1600/Congreso-1.jpg" imageanchor="1"&gt;&lt;img border="0" height="480" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhhWtLkvgjyHZD6d2-UfOoojcmVqYxwDxPR2hmeS4eVPkDQg5R1rdnZPWSyxBpOh3RMmoahgEsikbBdHmoE07mc4jJpf1wIP0WwbvoDveuiHErth5qFm101bK-2IjcyCohZUY7ZQVOam6P8/s640/Congreso-1.jpg" width="640" /&gt;&lt;/a&gt;&lt;br /&gt;
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</description><link>http://cladisticaybiogeografia.blogspot.com/2017/04/i-congreso-latinoamericano-de.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhhWtLkvgjyHZD6d2-UfOoojcmVqYxwDxPR2hmeS4eVPkDQg5R1rdnZPWSyxBpOh3RMmoahgEsikbBdHmoE07mc4jJpf1wIP0WwbvoDveuiHErth5qFm101bK-2IjcyCohZUY7ZQVOam6P8/s72-c/Congreso-1.jpg" width="72"/><thr:total>0</thr:total><georss:featurename>Km 8 vía a Muyuna, Ecuador</georss:featurename><georss:point>-0.95022319999999993 -77.862693400000012</georss:point><georss:box>-31.7194972 -119.17128740000001 29.8190508 -36.554099400000013</georss:box></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-4500446676009042464</guid><pubDate>Fri, 09 Dec 2016 21:25:00 +0000</pubDate><atom:updated>2016-12-10T05:05:58.370-08:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">Culicidae</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">hospedadores</category><category domain="http://www.blogger.com/atom/ns#">mapas</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><category domain="http://www.blogger.com/atom/ns#">patógenos</category><category domain="http://www.blogger.com/atom/ns#">Venezuela</category><title>Charla sobre Biogeografía histórica de patógenos y hospedadores</title><description>&lt;br /&gt;
Esta charla abordará un análisis de endemismo realizado con base en 
registros de patógenos (Arbovirus, tremátodos, nematodos, etc) y 
hospedadores (incluyendo vectores) de Venezuela.&lt;br /&gt;
&lt;br /&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;iframe allowfullscreen="" class="YOUTUBE-iframe-video" data-thumbnail-src="https://i.ytimg.com/vi/FARS38_2rso/0.jpg" frameborder="0" height="466" src="https://www.youtube.com/embed/FARS38_2rso?feature=player_embedded" width="520"&gt;&lt;/iframe&gt;&lt;/div&gt;
&lt;br /&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2016/12/charla-sobre-biogeografia-hitorica-de.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://img.youtube.com/vi/FARS38_2rso/default.jpg" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-6343810836282322156</guid><pubDate>Tue, 28 Jun 2016 16:56:00 +0000</pubDate><atom:updated>2016-06-28T09:56:07.251-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Amazonas</category><category domain="http://www.blogger.com/atom/ns#">Andes</category><category domain="http://www.blogger.com/atom/ns#">biogeografía</category><category domain="http://www.blogger.com/atom/ns#">Distribución</category><category domain="http://www.blogger.com/atom/ns#">endemismo</category><category domain="http://www.blogger.com/atom/ns#">geoespacial</category><category domain="http://www.blogger.com/atom/ns#">mapas</category><category domain="http://www.blogger.com/atom/ns#">NDM</category><category domain="http://www.blogger.com/atom/ns#">programas</category><title>Gráfica de descargas para mapas base utilizables en NDM</title><description>&lt;div style="text-align: justify;"&gt;
Acá les coloco una gráfica que muestra las descargas de mapas base para utilizarlos en el programa &lt;a href="http://sysbio.oxfordjournals.org/content/51/5/806.abstract" target="_blank"&gt;NDM&lt;/a&gt;; estas descargas se han venido realizando desde 2011 cuando inicié con los primeros mapas.&lt;/div&gt;
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&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjYjougpDokmaiWbRNP9BUXDrIm_zl3xQt9r4qwRxb99vy8KG_TRzZuFA4vPuu7PZRwdSJdfYCcbVcWIWKEShhEjKdLAPfo1hEc1sPRwQ_arU58tOtXhyxG0qHrj2ryhDVWuNso0r3tdzel/s1600/descaregas_mapline.bmp" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="409" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjYjougpDokmaiWbRNP9BUXDrIm_zl3xQt9r4qwRxb99vy8KG_TRzZuFA4vPuu7PZRwdSJdfYCcbVcWIWKEShhEjKdLAPfo1hEc1sPRwQ_arU58tOtXhyxG0qHrj2ryhDVWuNso0r3tdzel/s640/descaregas_mapline.bmp" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;br /&gt;
&amp;nbsp; &lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
Recordando un poco, en la primera &lt;a href="http://cladisticaybiogeografia.blogspot.com/2011/03/mapas-base-para-ndm.html" target="_blank"&gt;entrada&lt;/a&gt; de mi blog sobre mapas base para NDM:&lt;/div&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
Les remito la informacion que aparece en el &lt;a href="http://www.blogger.com/www.zmuc.dk/public/phylogeny/endemism/Manual_VNDM.pdf"&gt;manual de NDM&lt;/a&gt; (Szumik et al. 2006: 9)&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
"En este tipo de matrices VNDM permite poner de fondo los límites de un mapa. Esto se logra incluyendo al final del archivo:&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
map&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
line&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
66.217 21.767&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
66.183 21.783&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
66.167 21.800&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
66.117 21.817&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
66.067 21.833&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
66.050 21.850&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
66.050 21.867&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
66.050 21.883&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
Cada línea (máximo 300 líneas) del 
mapa puede tener  hasta 5000 referencias planas. Nótese que si se 
termina de definir la península de Yucatán y se pasa a la costa 
occidental de México debe definirse una nueva línea, sino ese salto 
aparecerá dibujado también en el mapa. También es posible editar las 
líneas en modo gráfico y salvar posteriormente las coordenadas 
resultantes".&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
&lt;/div&gt;
&lt;div style="text-align: left;"&gt;
Y si quieren leer un artículo más reciente sobre áreas de Endemismo, les recomiendo: &lt;a href="https://www.blogger.com/null"&gt;&lt;span style="font-size: xx-small;"&gt;&lt;/span&gt;&lt;/a&gt;&lt;span style="font-size: xx-small;"&gt;&lt;/span&gt;&lt;br /&gt;
&lt;h1 class="document-title"&gt;
&lt;span style="font-size: xx-small;"&gt;
&lt;span style="font-size: small;"&gt;&lt;a href="http://www.intechopen.com/books/current-progress-in-biological-research/areas-of-endemism-methodological-and-applied-biogeographic-contributions-from-south-america" target="_blank"&gt;Areas of Endemism: Methodological and Applied Biogeographic Contributions from South America&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h1&gt;
&lt;span style="font-size: xx-small;"&gt;
&lt;/span&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
Me gustaría tener un "feedback" sobre los mapas que descargan, así que por favor coloquen algun comentario en la página. &lt;/div&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
Finalmente para los interesados en descargar los mapas para NDM, les coloco esta imagen interactiva con los vínculos de descargas:&lt;/div&gt;
&lt;br /&gt;
&lt;iframe allowfullscreen="" frameborder="0" height="480" mozallowfullscreen="" scrolling="no" src="//www.thinglink.com/card/470573727994609666" type="text/html" webkitallowfullscreen="" width="620"&gt;&lt;/iframe&gt; 
&lt;br /&gt;
&lt;br /&gt;</description><link>http://cladisticaybiogeografia.blogspot.com/2016/06/grafica-de-descargas-para-mapas-base.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjYjougpDokmaiWbRNP9BUXDrIm_zl3xQt9r4qwRxb99vy8KG_TRzZuFA4vPuu7PZRwdSJdfYCcbVcWIWKEShhEjKdLAPfo1hEc1sPRwQ_arU58tOtXhyxG0qHrj2ryhDVWuNso0r3tdzel/s72-c/descaregas_mapline.bmp" width="72"/><thr:total>0</thr:total></item><item><guid isPermaLink="false">tag:blogger.com,1999:blog-7086209542673846414.post-4261626589295639241</guid><pubDate>Wed, 11 May 2016 02:59:00 +0000</pubDate><atom:updated>2016-05-10T19:59:56.011-07:00</atom:updated><category domain="http://www.blogger.com/atom/ns#">Amazonas</category><category domain="http://www.blogger.com/atom/ns#">cladismo</category><category domain="http://www.blogger.com/atom/ns#">conceptos</category><category domain="http://www.blogger.com/atom/ns#">conferencias</category><category domain="http://www.blogger.com/atom/ns#">datos</category><category domain="http://www.blogger.com/atom/ns#">Ecuador</category><category domain="http://www.blogger.com/atom/ns#">evolución</category><category domain="http://www.blogger.com/atom/ns#">filogenia</category><category domain="http://www.blogger.com/atom/ns#">landmarks</category><category domain="http://www.blogger.com/atom/ns#">Latinoamérica</category><category domain="http://www.blogger.com/atom/ns#">matrices</category><category domain="http://www.blogger.com/atom/ns#">morfofilogenia</category><category domain="http://www.blogger.com/atom/ns#">morfometría</category><category domain="http://www.blogger.com/atom/ns#">puntos anatómicos</category><category domain="http://www.blogger.com/atom/ns#">Suramerica</category><category domain="http://www.blogger.com/atom/ns#">thin-plate spline</category><category domain="http://www.blogger.com/atom/ns#">árboles</category><title>Charla sobre cuantificación del fenotipo mediante morfometría geométrica</title><description>&lt;br /&gt;
Acá les muestro la charla que tuve en la Universidad Regional Amazónica IKIAM:&lt;br /&gt;
&lt;br /&gt;
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Los humanos en su afán de organizar y clasificar la diversidad 
biológica, han venido tratando de utilizar formas eficientes para 
describir la diversidad fenotípica de los organismos. La morfometría 
geométrica se presenta como una herramienta que cuantifica estas 
variaciones en dos componentes: conformación y tamaño. En esta charla se
 mostrarán algunas aplicaciones de la morfometría en distintos grupos de
 animales.</description><link>http://cladisticaybiogeografia.blogspot.com/2016/05/charla-sobre-cuantificacion-del.html</link><author>noreply@blogger.com (Jonathan Liria)</author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" height="72" url="https://img.youtube.com/vi/5GAIigtOC1o/default.jpg" width="72"/><thr:total>0</thr:total><georss:featurename>Muyuna, Ecuador</georss:featurename><georss:point>-0.978408 -77.852851999999984</georss:point><georss:box>-26.500442500000002 -119.16144599999998 24.5436265 -36.544257999999985</georss:box></item></channel></rss>