<?xml version="1.0" encoding="UTF-8"?>
<?xml-stylesheet type="text/xsl" media="screen" href="/~d/styles/atom10full.xsl"?><?xml-stylesheet type="text/css" media="screen" href="http://feeds.feedburner.com/~d/styles/itemcontent.css"?><feed xmlns="http://www.w3.org/2005/Atom" xmlns:openSearch="http://a9.com/-/spec/opensearch/1.1/" xmlns:georss="http://www.georss.org/georss" xmlns:thr="http://purl.org/syndication/thread/1.0" xmlns:gd="http://schemas.google.com/g/2005" xmlns:feedburner="http://rssnamespace.org/feedburner/ext/1.0" gd:etag="W/&quot;Dk4NQnk5eCp7ImA9WhdUEEw.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861</id><updated>2011-09-25T23:29:53.720-06:00</updated><title>Economía Aplicada</title><subtitle type="html">Blog del Estudiante de Economía Aplicada Deybi Morales L.</subtitle><link rel="http://schemas.google.com/g/2005#feed" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/posts/default" /><link rel="alternate" type="text/html" href="http://moraleseconomia.blogspot.com/" /><link rel="next" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default?start-index=26&amp;max-results=25&amp;redirect=false&amp;v=2" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><generator version="7.00" uri="http://www.blogger.com">Blogger</generator><openSearch:totalResults>178</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><atom10:link xmlns:atom10="http://www.w3.org/2005/Atom" rel="self" type="application/atom+xml" href="http://feeds.feedburner.com/blogspot/LpVKv" /><feedburner:info uri="blogspot/lpvkv" /><atom10:link xmlns:atom10="http://www.w3.org/2005/Atom" rel="hub" href="http://pubsubhubbub.appspot.com/" /><entry gd:etag="W/&quot;CU8GR3k5eSp7ImA9WhdVGU8.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-8791310749307844190</id><published>2011-09-24T20:31:00.003-06:00</published><updated>2011-09-24T22:10:26.721-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-09-24T22:10:26.721-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="aportar" /><title>Aportaré al aprendizaje de economía</title><content type="html">&lt;div style="text-align: justify;"&gt;El blog ayudará a la aportación de materiales para el aprendizaje de economía. Puedes subir tus materiales y dejarnos un comentario si deseas que tu aporte sea reconocido con tu nombre. &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Aceptamos:&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Tesis, Monografías, Módulos, tareas, trabajos de asignaturas, ensayos, libros originales y copias, videos, tutoriales para aprender a utilizar los software para aprender economía  y en fin todo lo que sirva para el aprendizaje de economía. Nosotros lo publicaremos con gusto.&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;¡¡TODOS TENEMOS &lt;/b&gt;&lt;b&gt;EN NUESTRAS COMPUTADORAS &lt;/b&gt;&lt;b&gt;ALGO QUE APORTAR !!&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Sube tu archivo aquí y se parte de esto:&lt;/div&gt;Browse para buscar el material, upload para subirlo y hacerlo llegar a mi correo para su posterior publicación.&lt;br /&gt;&lt;br /&gt;&lt;object classid="clsid:D27CDB6E-AE6D-11cf-96B8-444553540000" width="350" height="60"&gt;&lt;br /&gt;&lt;param name="movie" value="http://img3.depositfiles.com/flash/DepositUploader_350x60.swf?ref=deybiantonio&amp;member_passkey=6oum0oadx4rhkp72&amp;interfaceId=2&amp;lang=ES&amp;lang_xml=http%3A%2F%2Fimg3.depositfiles.com%2Fflash%2FDepositUploader.xml"&gt;&lt;/param&gt;&lt;br /&gt;&lt;param name="menu" value="false"&gt;&lt;/param&gt;&lt;br /&gt;&lt;param name="scale" value="noScale"&gt;&lt;/param&gt;&lt;br /&gt;&lt;param name="allowFullScreen" value="true"&gt;&lt;/param&gt;&lt;br /&gt;&lt;param name="allowscriptaccess" value="always"&gt;&lt;/param&gt;&lt;br /&gt;&lt;param name="wmode" value="transparent"&gt;&lt;/param&gt;&lt;br /&gt;&lt;embed src="http://img3.depositfiles.com/flash/DepositUploader_350x60.swf?ref=deybiantonio&amp;member_passkey=6oum0oadx4rhkp72&amp;interfaceId=2&amp;lang=ES&amp;lang_xml=http%3A%2F%2Fimg3.depositfiles.com%2Fflash%2FDepositUploader.xml" type="application/x-shockwave-flash" allowscriptaccess="always" allowfullscreen="true" menu="false" scale="noScale" wmode="transparent" width="350" height="60"&gt;&lt;/embed&gt;&lt;br /&gt;&lt;/object&gt;&lt;br /&gt;&lt;br /&gt;Beneficios para ti:&lt;br /&gt;**Al subir tu material este estará respaldado tanto en mi disco duro, dvds y blog.&lt;br /&gt;**Podrás encontrarlos las 24 horas en el blog o solicitarlo por correo.&lt;br /&gt;**El blog crecerá y seguirá compartiendo materiales académicos contigo.&lt;br /&gt;&lt;br /&gt;morales.economia@gmail.com&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;¡¡Gracias por tu aporte!!!&lt;br /&gt;&lt;br /&gt;&lt;input name="IL_RELATED_TAGS" value="1" type="hidden"&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-8791310749307844190?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/wEKu4WYhTYfuXi444cyBBi6-BWI/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/wEKu4WYhTYfuXi444cyBBi6-BWI/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/wEKu4WYhTYfuXi444cyBBi6-BWI/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/wEKu4WYhTYfuXi444cyBBi6-BWI/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/Ihtvj4t8uio" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/8791310749307844190/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2011/09/aportare-al-aprendizaje-de-economia.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/8791310749307844190?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/8791310749307844190?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/Ihtvj4t8uio/aportare-al-aprendizaje-de-economia.html" title="Aportaré al aprendizaje de economía" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2011/09/aportare-al-aprendizaje-de-economia.html</feedburner:origLink></entry><entry gd:etag="W/&quot;A0QEQ3g7eyp7ImA9WhdRE0o.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-1698057912770299443</id><published>2011-07-14T17:50:00.004-06:00</published><updated>2011-08-03T07:48:22.603-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-08-03T07:48:22.603-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="softwares para economía" /><title>Stat Transfer 9 portable</title><content type="html">&lt;br /&gt;
&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;br /&gt;
&lt;img src="http://1.bp.blogspot.com/_J-AwNjruPww/TRbA3zjRHSI/AAAAAAAAAa4/1u--zGn5DfA/s1600/Stat%2B_Transfer.png" /&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
Todos sabemos que los softwares estadísticos y econométricos se diferencian en los pasos necesarios para demandar una salida y de la forma en que las presentan; en algunos software obtener un valor es automático mientras que otros no. &lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
Lo que es fácil con R no será fácil obtener con Stata y viceversa. Por lo que podemos estar tentados a utilizar varios softwares a la vez para el tratamiento de una base de datos. Para ellos debemos asegura un transferencia fiel de bases de datos entre softwares.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
Para ello les presento portable para todo marca de&amp;nbsp;usb y&amp;nbsp;únicamente para uso académico Stat Transfer 9. Este software nos facilita la transferencia de bases de datos entre programas, de Excel a Matlab, de Spss a Stata, de Stata a R, etc.&lt;/div&gt;
&lt;br /&gt;
&lt;b&gt;Descargar &lt;/b&gt;&lt;br /&gt;
&lt;a href="http://www.4shared.com/file/DoIWtEIA/StatTransfer9.html"&gt;Stat Transfer 9 portable&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
Si te es de utilidad puedes dar un aporte monetario en "Buy Now con PayPal" o dar clic en las palabras destacadas en verde, para seguir publicando:&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;form action="https://www.paypal.com/cgi-bin/webscr" method="post"&gt;
&lt;br /&gt;
&lt;input name="cmd" type="hidden" value="_s-xclick" /&gt;&lt;br /&gt;
&lt;input name="encrypted" type="hidden" value="-----BEGIN PKCS7-----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-----END PKCS7-----&amp;lt;br&amp;gt;" /&gt;&lt;br /&gt;
&lt;input alt="PayPal - The safer, easier way to pay online!" border="0" name="submit" src="https://www.paypalobjects.com/en_US/i/btn/btn_buynowCC_LG.gif" type="image" /&gt;&lt;br /&gt;
&lt;img alt="" border="0" height="1" src="https://www.paypalobjects.com/es_XC/i/scr/pixel.gif" width="1" /&gt;&lt;/form&gt;
&lt;br /&gt;
&lt;br /&gt;
Taller Full Frío. 5058812053. Reparación y Mantenimiento de Aires Acondicionados Automotríz. Nicaragua.&lt;br /&gt;
&lt;br /&gt;
&lt;a href="http://moraleseconomia.blogspot.com/"&gt;http://moraleseconomia.blogspot.com/&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-1698057912770299443?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/9Xl5hZY4uEqNwrT2hsGOfTu_4tw/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/9Xl5hZY4uEqNwrT2hsGOfTu_4tw/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/9Xl5hZY4uEqNwrT2hsGOfTu_4tw/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/9Xl5hZY4uEqNwrT2hsGOfTu_4tw/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/Pc6lWe6-lRA" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/1698057912770299443/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2011/07/stat-transfer-9-portable.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/1698057912770299443?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/1698057912770299443?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/Pc6lWe6-lRA/stat-transfer-9-portable.html" title="Stat Transfer 9 portable" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://1.bp.blogspot.com/_J-AwNjruPww/TRbA3zjRHSI/AAAAAAAAAa4/1u--zGn5DfA/s72-c/Stat%2B_Transfer.png" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2011/07/stat-transfer-9-portable.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CEYBRn88eip7ImA9WhdTE0s.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-7975666725775353315</id><published>2011-07-09T16:17:00.006-06:00</published><updated>2011-07-10T23:29:17.172-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-07-10T23:29:17.172-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="tutoriales" /><category scheme="http://www.blogger.com/atom/ns#" term="tutorial" /><category scheme="http://www.blogger.com/atom/ns#" term="R" /><title>Mínimos Cuadrados en dos etapas o Bietápicos en R.</title><content type="html">&lt;div class="separator" style="clear: both; text-align: center;"&gt;
&lt;/div&gt;
&lt;div style="margin-left: 1em; margin-right: 1em;"&gt;
&lt;/div&gt;
&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;br /&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
Después de unas largas vacaciones volvemos a la redacción del blog. Traeremos tutoriales para eviews, R y Stata. Para todos los que están empezando en econometría y quieren facilitarse la vida con estos softwares, pues este es tu blog.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
Hoy enseñaremos a correr regresionar ecuaciones simultáneas con Mínimos Cuadrados en dos Etapas en "R". Este software es gratuito y trabajado por una amplia comunidad de estadístas alrededor del mundo. Aloja su mas de 3000 funciones en servidores de las más reconocidas universidades del mundo. Rápidamente agarra terreno y puede sustituir a Stata un software comercial muy preferido. &lt;a href="http://www.r-project.org/"&gt;Descargar R&lt;/a&gt;&lt;/div&gt;
En este post no nos detendremos a ver lo teorico del modelo ni las 
definiciones de las ecuaciones simultáneas.
 Empezemos:&lt;br /&gt;
&lt;br /&gt;
Supongamos que contamos con las siguientes ecuaciones:&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: justify;"&gt;
&lt;/div&gt;
&lt;div class="separator" style="clear: both; text-align: justify;"&gt;
&lt;a href="data:image/png;base64,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" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;img alt="" height="63" src="data:image/png;base64,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" width="200" /&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div&gt;
&lt;/div&gt;
&lt;div class="MsoNormal" style="text-align: justify;"&gt;
&lt;span lang="ES"&gt;Donde&amp;nbsp;&lt;/span&gt;&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%; position: relative; top: 5.5pt;"&gt;&lt;/span&gt;&lt;span lang="ES"&gt;i es la tasa de interés&amp;nbsp;
activa de corto plazo,&lt;/span&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;/div&gt;
&lt;div class="MsoNormal" style="text-align: justify;"&gt;
&lt;span lang="ES"&gt;&amp;nbsp;&lt;/span&gt;&lt;span lang="ES"&gt;y es la producción
del país,&lt;/span&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;/div&gt;
&lt;div class="MsoNormal" style="text-align: justify;"&gt;
&lt;span lang="ES"&gt;&amp;nbsp;&lt;/span&gt;&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%; position: relative; top: 5.5pt;"&gt;&lt;/span&gt;&lt;span lang="ES"&gt;m es al agregado
monetario m 2 ampliado y&lt;/span&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;/div&gt;
&lt;div class="MsoNormal" style="text-align: justify;"&gt;
&lt;span lang="ES"&gt;&amp;nbsp;&lt;/span&gt;&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%; position: relative; top: 5.5pt;"&gt;&lt;/span&gt;&lt;span lang="ES"&gt;I es la formación
bruta de capital, &lt;/span&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;
Aplicamos los métodos conocidos para encontrar las ecuaciones reducidas y obtenemos:&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&amp;nbsp;¿Cómo resolver en Mínimos Cuadrados en dos Etapas estas ecuaciones con el software R?&lt;/span&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&amp;nbsp;Primeramente necesitamos tener disponible el paquete "systemfit", escribir en R solo lo que esta en azul.&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;Primeramente hacemos el llamado a la librería "systemfit":&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="color: blue;"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;library(systemfit)&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;Si nos da error advirtiendo que no encuentra la librería,, quiere decir que debemos instalar el paquete "Systemfit":&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="color: blue;"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;span style="color: blue;"&gt;install.packages("systemfit")&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;span style="color: blue;"&gt;&amp;nbsp;&lt;span style="color: black;"&gt;Podemos llamar la librería "systemfit" si ya está instalada.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;i&gt;&lt;span style="color: blue;"&gt;&lt;span style="color: black;"&gt;&amp;nbsp;Nota: ya debe haber invocado la base de datos que utilizarás. Has &lt;a href="http://moraleseconomia.blogspot.com/2010/07/introducir-bases-de-datos-desde-excel-r.html"&gt;clic aquí&lt;/a&gt; para leer un post donde te enseñan a ingresar bases de datos en R. Recuerde todo lo que esta antes de &amp;lt;- es el nombre que le damos al resultado que obtendremos.&lt;/span&gt;&lt;/span&gt;&lt;/i&gt;&lt;br /&gt;&lt;br /&gt;Plantear las ecuaciones en R:&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;span style="color: blue;"&gt;iad_reducida &amp;lt;- iad~ yd + m2d&lt;/span&gt;&lt;br style="color: blue;" /&gt;&lt;span style="color: blue;"&gt;yd_reducida &amp;lt;- yd ~ i + invd&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;span style="color: blue;"&gt;&lt;span style="color: black;"&gt;Plantear el sistema. Antes de &amp;lt;- podemos poner el nombre que deseemos.&amp;nbsp; Podemos cambiar el nombre de las ecuaciones en el sistema o dejarla como está. En este ejemplo se les llamó interes y pib.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;span style="color: blue;"&gt;system &amp;lt;- list( interes = iad_reducida, pib = yd_reducida )&lt;/span&gt;&lt;br /&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;span style="color: blue;"&gt;&lt;span style="color: black;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;span style="color: blue;"&gt;&amp;nbsp;&lt;span style="color: black;"&gt;Le decimos a R cuales serían nuestra variables instrumentales. En este caso M2 y Formación Bruta de Capital.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;span style="color: blue;"&gt;inst&amp;lt;- ~ m2d + invd&lt;/span&gt;&lt;br /&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="color: black;"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;Corremos el modelo en R.&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;span style="color: blue;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;span style="color: blue;"&gt;modelo1 &amp;lt;-systemfit(system, method = "2SLS", inst = inst)&lt;/span&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style="color: black; text-align: justify;"&gt;
No aparecerá la salida hasta que escribamos lo siguiente en R.&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;span style="color: blue;"&gt; &lt;/span&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
&lt;span style="color: blue;"&gt;summary (modelo1)&lt;/span&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;
&lt;span style="color: blue;"&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
Ejemplo de lo que sería la salida en R:&lt;/div&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;
&lt;span style="color: blue;"&gt;&lt;/span&gt;&lt;/div&gt;
&lt;img alt="" height="320" src="data:image/png;base64,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" width="279" /&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;
&lt;br /&gt;
&lt;span style="color: blue;"&gt;&lt;/span&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;i&gt;&lt;/i&gt;&lt;br /&gt;
&lt;div class="MsoNormal"&gt;
&lt;i&gt;&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;Recuerde dar clic en las palabras en verde y aportar al mantenimiento del blog con un solo clic... puedes enviar tus aportes a morales.economia@gmail.com, si el material es muy pesado puedes comunicarte conmigo para arreglar la transmisión. Puedes agregarme a tu msn con morales.economia@gmail.com. También te invito a hacerte fan de la página en facebook&lt;a href="http://www.facebook.com/pages/Econom%C3%ADa-Aplicada-Por-una-afici%C3%B3n-la-econom%C3%ADa/113850775323574"&gt; ECONOMÍA APLICADA.&amp;nbsp;&lt;/a&gt;&lt;/span&gt;&lt;/i&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt; &lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt; Att: Deybi Morales León.&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;span style="color: magenta;"&gt;http://moraleseconomia.blogspot.com&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt; &lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt; &lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal" style="color: red;"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;Publicidad:&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;i style="color: red;"&gt;Taller Full Frío. Reparación de Aires Acondicionados Automotrices y ventas de respuestos. En Managua, Nicaragua. 50588812053. talleresfullfrio@gmail.com. Atención personalizada y precios económicos.&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;span lang="ES-NI" style="font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;; font-size: 11pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class="MsoNormal"&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-7975666725775353315?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/iY-MJ4Da9g93nY0yETmtwY8gm04/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/iY-MJ4Da9g93nY0yETmtwY8gm04/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/iY-MJ4Da9g93nY0yETmtwY8gm04/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/iY-MJ4Da9g93nY0yETmtwY8gm04/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/JoA5dTt06G8" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/7975666725775353315/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2011/07/minimos-cuadrados-en-dos-etapas-o.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/7975666725775353315?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/7975666725775353315?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/JoA5dTt06G8/minimos-cuadrados-en-dos-etapas-o.html" title="Mínimos Cuadrados en dos etapas o Bietápicos en R." /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2011/07/minimos-cuadrados-en-dos-etapas-o.html</feedburner:origLink></entry><entry gd:etag="W/&quot;Dk8BQXg4eip7ImA9Wx9bFkg.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-4910268714330246922</id><published>2011-02-25T11:27:00.000-06:00</published><updated>2011-02-25T11:27:30.632-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-02-25T11:27:30.632-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="Compartiendo lo que leo" /><category scheme="http://www.blogger.com/atom/ns#" term="Recursos" /><category scheme="http://www.blogger.com/atom/ns#" term="documentos" /><title>Primer cuadernillo económico del Banco Central de Nicaragua</title><content type="html">La mejor manera para que toda persona que no sea economista entienda para qué sirve el Banco Central. Se asemeja a los cuadernillos que circulan en todas la instituciones del gobierno para educar a las personas con caricaturas y diálogos.&lt;br /&gt;
&lt;br /&gt;
Les dejo el link:&lt;br /&gt;
&lt;a href="http://www.bcn.gob.ni/educacion/cuadernillo/doc/Cuadernillo/Default.html"&gt;http://www.bcn.gob.ni/educacion/cuadernillo/doc/Cuadernillo/Default.html&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
Deybi Morales L.&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-4910268714330246922?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/xVezmITMcu3-RuTVG_PlgRPiuAo/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/xVezmITMcu3-RuTVG_PlgRPiuAo/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/xVezmITMcu3-RuTVG_PlgRPiuAo/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/xVezmITMcu3-RuTVG_PlgRPiuAo/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/nooddKXqEmU" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/4910268714330246922/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2011/02/primer-cuadernillo-economico-del-banco.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/4910268714330246922?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/4910268714330246922?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/nooddKXqEmU/primer-cuadernillo-economico-del-banco.html" title="Primer cuadernillo económico del Banco Central de Nicaragua" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2011/02/primer-cuadernillo-economico-del-banco.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CUQESXczfip7ImA9WhZRGEk.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-7423372245050566479</id><published>2011-02-20T11:24:00.008-06:00</published><updated>2011-04-14T22:55:08.986-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-04-14T22:55:08.986-06:00</app:edited><title>"Portafolio digital"  Taller: Experiencias del Desarrollo Económico Local</title><content type="html">&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/8.1Presentaci%C3%B3nCF%28CARE%29-.zip?attredirects=0&amp;amp;d=1"&gt;Presentación CF (CARE) -.zip (20/02/2011)&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div&gt;&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;table cellpadding="0" cellspacing="0"&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style="font-family: arial, sans-serif; font-size: 13px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/Experiencias_DEL_UCA2011.doc?attredirects=0&amp;amp;d=1"&gt;&lt;b&gt;Experiencias_DEL_UCA2011.doc (20/02/2011)&lt;/b&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;u&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/Gu%C3%ADadelTallerdeExperienciaDEL.doc?attredirects=0&amp;amp;d=1"&gt;Guía del Taller de Experiencia DEL.doc (24/02/2011)&lt;/a&gt;&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/PROMOCI%C3%93NDELCIRCUITO.doc?attredirects=0&amp;amp;d=1"&gt;PROMOCIÓN DEL CIRCUITO.doc (24/02/2011)&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/Presentaci%C3%B3nProgramaDEL.ppt?attredirects=0&amp;amp;d=1"&gt;Presentación Programa DEL.ppt&lt;/a&gt;&amp;nbsp;(03/03/2011)&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/EjercicioPracticoDEL.doc?attredirects=0&amp;amp;d=1"&gt;Ejercicio Practico DEL.doc&lt;/a&gt;&amp;nbsp;(03/03/2011)&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/39_Alburquerque-CursoDEL6.doc?attredirects=0&amp;amp;d=1"&gt;39_Alburquerque - Curso DEL 6.doc&lt;/a&gt;&amp;nbsp;(03/03/2011)&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/BuenaspracticasparafortalecerDEL.ppt?attredirects=0&amp;amp;d=1"&gt;Buenas practicas para fortalecer DEL.ppt &amp;nbsp;(17/03/2011)&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/Ejerciciopr%C3%A1cticodefinaldecursoDEL.doc?attredirects=0&amp;amp;d=1"&gt;Ejercicio práctico de final de curso DEL.doc &amp;nbsp;(17/03/2011)&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="font-family: arial,sans-serif; font-size: 13px;"&gt;&lt;b&gt;&lt;span class="Apple-style-span"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="color: #333333; font-family: Georgia,'Times New Roman',serif;"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; font-size: 12px; line-height: 20px;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/Presentaci%C3%B3nComplementariedad.ppt?attredirects=0&amp;amp;d=1"&gt;Presentación Complementaria.ppt (27/03/2011)&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span class="Apple-style-span" style="color: #333333; font-family: Georgia,'Times New Roman',serif;"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; font-size: 12px; line-height: 20px;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/cjperu.ppt?attredirects=0&amp;amp;d=1"&gt;Red Peruana de Comercio justo y Consumo ético.ppt (03/04/2011)&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span class="Apple-style-span" style="color: #333333; font-family: Georgia,'Times New Roman',serif;"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; font-size: 12px; line-height: 20px;"&gt;&lt;b&gt;&amp;nbsp;NUEVOS DOCUMENTOS&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/ExperienciaDEL_Masatepe2011.ppt?attredirects=0&amp;amp;d=1"&gt;&lt;b&gt;Experiencia DEL_Masatepe 2011.ppt (14/04/2011)&lt;/b&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/home/taller-de-experiencias-del/POL%C3%8DTICASP%C3%9ABLICASPARAUNDESARROLLOEND%C3%93GENOSUSTENTABLEENPA%C3%8DSESENDESARROLLO.doc?attredirects=0&amp;amp;d=1"&gt;POLÍTICAS PÚBLICAS PARA UN DESARROLLO ENDÓGENO SUSTENTABLE EN PAÍSES EN DESARROLLO.doc (14/04/2010)&lt;/a&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-7423372245050566479?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/sm9qMShJwXAssu7WLD2X7FHubgc/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/sm9qMShJwXAssu7WLD2X7FHubgc/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/sm9qMShJwXAssu7WLD2X7FHubgc/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/sm9qMShJwXAssu7WLD2X7FHubgc/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/RapyLbFa7e0" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/7423372245050566479/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2011/02/portafolio-digital-taller-experiencias.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/7423372245050566479?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/7423372245050566479?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/RapyLbFa7e0/portafolio-digital-taller-experiencias.html" title="&quot;Portafolio digital&quot;  Taller: Experiencias del Desarrollo Económico Local" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2011/02/portafolio-digital-taller-experiencias.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DkACRH45fyp7ImA9Wx9UGUs.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-609685554160132286</id><published>2011-02-17T11:43:00.002-06:00</published><updated>2011-02-17T11:46:05.027-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-02-17T11:46:05.027-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="Desarrollo Territorial" /><category scheme="http://www.blogger.com/atom/ns#" term="Recursos" /><title>Aportes: documentos sobre Desarrollo Territorial</title><content type="html">El perfil del blog es compartir conocimientos por lo que agradecemos a mi amigo Octavio Martínez Baltodano por compartir estos dos valiosos documentos como lecturas complementarias para la mención de desarrollo Económico Territorial:&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/portafoliogeneral/experiencia_del_nicaraguaeneldesarrolloeconomicolocal.pdf?attredirects=0&amp;amp;d=1"&gt;Experiencias de Nicaragua en el desarrollo económico local.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/portafoliogeneral/analisisdeeficienciadelgastomunicipalysusdeterminantes.pdf?attredirects=0&amp;amp;d=1"&gt;&lt;b&gt;Análisis de eficiencia del gasto municipal y sus determinantes.pdf&lt;/b&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
También le recomiendo entrar en los portafolios donde encontrarás algunos documentos de la mención de desarrollo territorial impartida en la UCA:&amp;nbsp;&lt;a href="http://moraleseconomia.blogspot.com/p/portafolio-digital-del-blog.html"&gt;&lt;b&gt;http://moraleseconomia.blogspot.com/p/portafolio-digital-del-blog.html&lt;/b&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
Si eres seguidor de esta página, te invito a aportar a su crecimiento.&lt;br /&gt;
&lt;br /&gt;
Saludos y si aún no eres fan de nuestra página en facebook, te hago la cordial invitación para ingresar.&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;Deybi Morales León&lt;/i&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-609685554160132286?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/pUHi33x68L9fO2qUwn5p3WubHvk/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/pUHi33x68L9fO2qUwn5p3WubHvk/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/pUHi33x68L9fO2qUwn5p3WubHvk/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/pUHi33x68L9fO2qUwn5p3WubHvk/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/94qGWcN_gow" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/609685554160132286/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2011/02/aportes-de-documentos-sobre-desarrollo.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/609685554160132286?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/609685554160132286?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/94qGWcN_gow/aportes-de-documentos-sobre-desarrollo.html" title="Aportes: documentos sobre Desarrollo Territorial" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2011/02/aportes-de-documentos-sobre-desarrollo.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DEEHQHs-fSp7ImA9Wx9aFkU.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-6527321905404998314</id><published>2011-02-08T11:17:00.004-06:00</published><updated>2011-03-09T10:03:51.555-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-03-09T10:03:51.555-06:00</app:edited><title>Análisis Territorial II</title><content type="html">Portafolio para las clases de Análisis Territorial II, impartida por el profesor&amp;nbsp;Luis&amp;nbsp;Murillo.&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/Sylabusan%C3%A1lisisterritorialII2011.docx?attredirects=0&amp;amp;d=1"&gt;Syllabus 2011.docx&lt;/a&gt;&amp;nbsp;(08/02/2011)&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;PRIMERA UNIDAD&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/IUnidadTerriII2011.pptx?attredirects=0&amp;amp;d=1"&gt;I unidad.pptx&lt;/a&gt;&amp;nbsp;(08/02/2011)&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&lt;b&gt;&amp;nbsp;&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;div style="display: inline !important; text-align: left;"&gt;&lt;div style="display: inline !important;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/LibroFedericobajares.zip?attredirects=0&amp;amp;d=1"&gt;Trayectorias y patrones de evolución económicas en los municipios de Chiapas 1988--2003, LIBRO (08/02/2011)&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/Fronteras.pptx?attredirects=0&amp;amp;d=1"&gt;Fronteras.pptx&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/EnfoquesSectoriales.pdf?attredirects=0&amp;amp;d=1"&gt;&lt;b&gt;Enfoques Sectoriales.pdf&lt;/b&gt;&lt;/a&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/Declaraci%C3%B3ndeParis.pdf?attredirects=0&amp;amp;d=1"&gt;Declaración de París.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: left;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&lt;b&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="display: inline !important; text-align: left;"&gt;&lt;span class="Apple-style-span" style="font-weight: 800;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/PropuestadeTrabajo.docx?attredirects=0&amp;amp;d=1"&gt;Propuesta de Trabajo.docx&lt;/a&gt;&amp;nbsp;09/03/2011&lt;/span&gt;&lt;/div&gt;&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: left;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&lt;b&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="display: inline !important; text-align: left;"&gt;&lt;b&gt;&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;/b&gt;&lt;/div&gt;&lt;b&gt;&lt;br /&gt;
&lt;div style="text-align: left;"&gt;&lt;span class="Apple-style-span" style="font-weight: normal;"&gt;&lt;b&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="display: inline !important; text-align: left;"&gt;&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;/div&gt;&lt;/b&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-6527321905404998314?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/0-_wHHVBeF4z5CK_cgdkKVHEwQw/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/0-_wHHVBeF4z5CK_cgdkKVHEwQw/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/0-_wHHVBeF4z5CK_cgdkKVHEwQw/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/0-_wHHVBeF4z5CK_cgdkKVHEwQw/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/rlFn7D8UJlg" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/6527321905404998314/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2011/02/analisis-territorial-ii.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/6527321905404998314?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/6527321905404998314?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/rlFn7D8UJlg/analisis-territorial-ii.html" title="Análisis Territorial II" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2011/02/analisis-territorial-ii.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CkIHSXwyfSp7ImA9WhZRFEU.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-7824000113915845812</id><published>2011-02-04T12:23:00.005-06:00</published><updated>2011-04-10T18:08:58.295-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-04-10T18:08:58.295-06:00</app:edited><title>Economía Social y Humana</title><content type="html">&lt;b&gt;Primer Unidad&lt;/b&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/economia-social-y-humana/PRIMERAUNIDAD.ppt?attredirects=0&amp;amp;d=1"&gt;Presentación 1.ppt&lt;/a&gt;&amp;nbsp;(03/02/2011)&lt;br /&gt;
&lt;br /&gt;
Segunda Unidad&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/economia-social-y-humana/SEGUNDAUNIDAD.ppt?attredirects=0&amp;amp;d=1"&gt;Presentación 2.ppt (17/02/2011)&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/economia-social-y-humana/ERVIN-ECONOMIASOCIALYHUMANA.pptx?attredirects=0&amp;amp;d=1"&gt;MEDICIONES de desarrollo humano y social.pptx (15/03/2011)&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;Nuevos&amp;nbsp; &lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/economia-social-y-humana/ECONOM%C3%8DADELAFELICIDAD.pptx?attredirects=0&amp;amp;d=1"&gt;&amp;nbsp;ECONOMIA DE LA FELICIDAD.pptx (10/04/2011)&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;
&lt;a href="http://draft.blogger.com/goog_1004534559"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; color: #333333; font-family: Georgia,'Times New Roman',serif; font-size: 12px; line-height: 20px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/economia-social-y-humana/PNDH091015.ppt?attredirects=0&amp;amp;d=1"&gt;PNDH 091015.ppt (10/04/2011)&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/economia-social-y-humana/ERVIN-ECONOMIASOCIALYHUMANA.pptx?attredirects=0&amp;amp;d=1"&gt;ERVIN-ECONOMIA SOCIAL Y HUMANA.pptx (10/04/2011)&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-7824000113915845812?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/xAKcez0kOxkOq9dob9MQK_RxP98/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/xAKcez0kOxkOq9dob9MQK_RxP98/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/xAKcez0kOxkOq9dob9MQK_RxP98/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/xAKcez0kOxkOq9dob9MQK_RxP98/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/1Z2XW80wVFg" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/7824000113915845812/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2011/02/economia-social-y-humana.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/7824000113915845812?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/7824000113915845812?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/1Z2XW80wVFg/economia-social-y-humana.html" title="Economía Social y Humana" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2011/02/economia-social-y-humana.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DE4AQnc9eCp7ImA9Wx9QFUs.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-5744583880367214889</id><published>2010-12-28T14:02:00.002-06:00</published><updated>2010-12-28T14:09:03.960-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-12-28T14:09:03.960-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="Recursos" /><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><category scheme="http://www.blogger.com/atom/ns#" term="Libros" /><title>Microeconomía del Amor</title><content type="html">&lt;div style="text-align: justify;"&gt;&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;br /&gt;
¿Podría la teoría económica ayudarte a conseguir pareja?, ¿Existe un mercado de parejas?, ¿Teoría de juego para resolver conflictos matrimoniales?, Evita la selección adversa, .....&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div&gt;&lt;div style="text-align: justify;"&gt;Estas vacaciones de fin de año podemos aprender del economista David de Ugarte con su libro "Microeconomía del Amor". &amp;nbsp;Son 48 entretenidas páginas que no debes dejar de leer estas vacaciones.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.amor.net/wp-content/uploads/autoayuda-por-que-siempre-tocan-parejas-dificiles-460x345-la.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="240" src="http://www.amor.net/wp-content/uploads/autoayuda-por-que-siempre-tocan-parejas-dificiles-460x345-la.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www.eumed.net/cursecon/libreria/2004/du-amor.pdf"&gt;&lt;span class="Apple-style-span" style="-webkit-text-decorations-in-effect: none; color: black;"&gt;&lt;/span&gt;DESCARGAR LIBRO GRATIS&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;ÍNDICE&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;Introducción&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;La “Economía Recreativa” y el análisis económico como modo de representación.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;Capítulo I: Atracción vectorial.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;Lancaster y cómo repartir tu tiempo en una fiesta.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;Capítulo II: Todos son iguales...&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;Akerlof explica a mis amigas por qué tienen tan mala suerte con los hombres y a mis amigos por qué no tienen éxito con las mujeres.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;Capítulo III: Nunca la primera noche.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;Selección adversa y monitorización de pretendientes&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;Capítulo IV: Creo que me mira...&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;Von Neumann y la utilidad esperada&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;Capítulo V: Beautiful lifes&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;Nash aporta soluciones a la convivencia en pareja&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;Capítulo VI: Pareja y poder&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;Nash y cómo afrontar las discusiones&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;a href="http://moraleseconomia.blogspot.com/"&gt;http://moraleseconomia.blogspot.com&amp;nbsp;&lt;/a&gt;&lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;a href="http://moraleseconomia.blogspot.com/"&gt;&lt;/a&gt;Puedes ser parte de nuestra pequeña comunidad en facebook:&amp;nbsp;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 0px; -webkit-border-vertical-spacing: 0px; border-collapse: separate; font-family: 'Times New Roman';"&gt;&lt;a href="http://www.facebook.com/pages/Economia-Aplicada-Por-una-aficion-la-economia/113850775323574"&gt;http://www.facebook.com/pages/Economia-Aplicada-Por-una-aficion-la-economia/113850775323574&lt;/a&gt;&lt;/span&gt;&lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;FELICES FIESTAS!!!&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;Deybi Morales León&lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;br /&gt;
&lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse; font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;/i&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse; font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;/i&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse; font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse; font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;script type="text/javascript"&gt;
&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;&amp;nbsp;&amp;nbsp;/**&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;* var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread]&amp;nbsp;&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;&amp;nbsp;&amp;nbsp; &amp;nbsp;*/&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;&amp;nbsp;&amp;nbsp;(function() {&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;&amp;nbsp;&amp;nbsp; var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;&amp;nbsp;&amp;nbsp; dsq.src = 'http://economiaaplicada.disqus.com/embed.js';&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;&amp;nbsp;&amp;nbsp; (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;&amp;nbsp;&amp;nbsp;})();&lt;/i&gt;&lt;/font&gt;&lt;/p&gt;&lt;p&gt;

&lt;font class="Apple-style-span" face="Times, 'Times New Roman', serif" style="border-collapse: collapse; -webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px;"&gt;&lt;i&gt;
&lt;/script&gt;&lt;/i&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse; font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;/i&gt;&lt;/span&gt;&lt;br /&gt;
&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 10px; -webkit-border-vertical-spacing: 10px; border-collapse: collapse; font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-5744583880367214889?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/ivr9r-xp8i9AGnuAnLgN3isZkZo/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/ivr9r-xp8i9AGnuAnLgN3isZkZo/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/ivr9r-xp8i9AGnuAnLgN3isZkZo/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/ivr9r-xp8i9AGnuAnLgN3isZkZo/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/M67cVHUUdBY" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/5744583880367214889/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2010/12/microeconomia-del-amor.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/5744583880367214889?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/5744583880367214889?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/M67cVHUUdBY/microeconomia-del-amor.html" title="Microeconomía del Amor" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/12/microeconomia-del-amor.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CU8BR3s_cSp7ImA9Wx9RFEo.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-1535697079453568929</id><published>2010-12-15T16:22:00.002-06:00</published><updated>2010-12-15T22:30:56.549-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-12-15T22:30:56.549-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="Recursos" /><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><title>Juegos de Economía</title><content type="html">&lt;div style="text-align: justify;"&gt;&lt;div style="text-align: justify;"&gt;&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;¿Sabrías manejar la economía de una persona o llevar desarrollo y crecimiento económico a una ciudad? ¿Podrías hacerte millonario con la bolsa de valores? ¿Si fueras Bill Gate, cuál sería tu próximo movimiento en el mercado de la informática? ¿Cumplirías tus objetivos en política monetaria como director del Banco central de una ciudad ficticia?&lt;/div&gt;&lt;div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;Vuelven los juegos de simulación y estratégia esta vez no solo tomando el lugar de un conductor de carrera, luchador o criminal, sino también simulando la vida desde una persona normal hasta los oficios de personas importantes en la sociedad como un alcalde, mega empresarios, director del banco central, etc.&amp;nbsp;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;En este nuevo post quiero compartir algunos juegos que te ayudarán a aplicar los conocimientos de economía y a entender el funcionamiento de las teorías económicas antes distintas circunstancia simuladas de la vida real. Espero que en estos juegos obtengas el puntaje mas alto porque eres economistas:&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;i&gt;La&amp;nbsp;mayoría&amp;nbsp;de los siguientes títulos pueden jugarse con jugadores reales por medio del internet.&lt;/i&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;i&gt;&lt;br /&gt;
&lt;/i&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;===========CREADOS PARA EDUCARTE=============================&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="border-collapse: collapse; font-family: helvetica, arial, sans-serif; line-height: 14px;"&gt;&lt;b&gt;&lt;span style="font-family: Helvetica;"&gt;&lt;span style="color: red; font-family: Arial;"&gt;Virtual Stock Exchange (gratis por tiempo limitado para cada registro)&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;Si quieres conocer el estrés y el por qué un corredor de bolsa desearía tirarse del piso mas alto, te presento el juego de corredor de bolsa mas famoso. Con tu primera cuenta el juego funcionará gratuitamente por un tiempo determinado, puedes jugar con un grupo de amigos. El objetivo es ser el corredor de bolsa mas exitoso de la partida con información real y actualizada de los mercados bursátiles.&amp;nbsp;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;a href="http://vse.marketwatch.com/Game/Homepage.aspx"&gt;http://vse.marketwatch.com/Game/Homepage.aspx&lt;/a&gt;&amp;nbsp;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="color: red; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;strong&gt;The Nobel Prize (gratis)&lt;/strong&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;El funcionamiento de cómo funciona oferta y demanda está perfectamente explicado en el&amp;nbsp;Trade Ruler&amp;nbsp;de la&amp;nbsp;&lt;strong&gt;web de los premios Nobel&lt;/strong&gt;. Existen distintas islas según su población y riqueza, y consiste en comerciar con una de ellas para conseguir varios turnos después el mayor beneficio en las transacciones.&amp;nbsp;&lt;/span&gt;&lt;i&gt;(fragmento tomado de elmundo.es)&amp;nbsp;&lt;/i&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: 13px; line-height: 18px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: 13px; line-height: 18px;"&gt;&lt;a href="http://nobelprize.org/educational/economics/trade/"&gt;http://nobelprize.org/educational/economics/trade/&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;div&gt;&lt;div&gt;&lt;ul&gt;&lt;li&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;h3 style="border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; font-family: georgia, times, serif; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0.5em; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: justify;"&gt;&lt;span class="Apple-style-span" style="color: red; font-size: small;"&gt;Monetary Policy Game: Un Juego de Política Monetaria&lt;/span&gt;&lt;/h3&gt;&lt;h3 style="border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; font-weight: normal; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0.5em; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif; font-size: small;"&gt;&lt;i&gt;Policy Monetary Game&lt;/i&gt;, es una simulación en macroeconomía que ha sido desarrollada por el&amp;nbsp;&lt;i&gt;Banco Central de Finlandia&lt;/i&gt;&amp;nbsp;para permitir, de una forma didáctica, la comprensión de los&amp;nbsp; fundamentos básicos en&amp;nbsp; los que descansa el manejo de la&amp;nbsp;&lt;i&gt;Política Monetaria&lt;/i&gt;.&lt;/span&gt;&lt;span class="Apple-style-span" style="font-family: arial, helvetica, sans-serif; font-size: x-small;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/h3&gt;&lt;h3 style="border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; font-family: georgia, times, serif; font-size: 1.4em; font-weight: normal; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0.5em; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: arial, helvetica, sans-serif; font-size: 13px;"&gt;&lt;a href="http://www.rahamuseo.fi/en/multimediat_ja_oppimateriaalit_rahapolitiikkapeli.html"&gt;http://www.rahamuseo.fi/en/multimediat_ja_oppimateriaalit_rahapolitiikkapeli.html&lt;/a&gt;&lt;/span&gt;&lt;/h3&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;/div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="color: red;"&gt;Zona de Juegos del Banco de España (gratis)&lt;/span&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;Aprende siendo el presidente del Banco español.&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;a href="http://aulavirtual.bde.es/wav/html/home/index.html"&gt;http://aulavirtual.bde.es/wav/html/home/index.html&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;h3 style="border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0.5em; padding-left: 0px; padding-right: 0px; padding-top: 0px;"&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;span class="Apple-style-span" style="color: red; font-family: Times, 'Times New Roman', serif; font-size: small;"&gt;The Economy Stupid!: ¿Política Económica o Economía Política?&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;span class="Apple-style-span" style="color: red; line-height: 19px;"&gt;&lt;/span&gt;&lt;/ul&gt;&lt;/h3&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;The Economy Stupid!&lt;/i&gt;&amp;nbsp;(¡&lt;i&gt;La economía, estúpido!&lt;/i&gt;) es una simulación de Economía Política, que coloca al jugador a cargo de una economía europea de tamaño mediano. En la condición de primer ministro, la máxima autoridad política, el jugador deberá tomar decisiones respecto de algunas variables macroeconómicas relacionadas con la política fiscal, pero en un escenario que también considera factores políticos, como las tasas de aprobación ciudadana, y que son importantes en la medida en que pueden incidir en la reelección.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="font-family: arial, helvetica, sans-serif; font-size: 13px; text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;a href="http://www.theeconomystupid.eu/introduction.html"&gt;http://www.theeconomystupid.eu/introduction.html&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="color: red;"&gt;Capitalism II (no es gratis)&lt;/span&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;Aquellos que quieran sentirse verdaderos empresarios deberán probar el&amp;nbsp;&lt;/span&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;Capitalism II&lt;/span&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;. Éste es el juego que mejor recrea al mundo empresarial: se estudia qué ciudades son mejores para asentarse; se elige qué empresa es la que queremos crear (agraria, juguetera, petrolera, inmobiliaria... hay infinitas posibilidades) y se invierte en fábricas, marketing e investigación, etc.&amp;nbsp;&lt;/span&gt;&lt;i&gt;(fragmento tomado de elmundo.es)&amp;nbsp;&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;a href="http://www.enlight.com/capitalism2/"&gt;http://www.enlight.com/capitalism2/&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;a href="http://www.megaupload.com/?d=F721NIUY"&gt;http://www.megaupload.com/?d=F721NIUY&lt;/a&gt;&amp;nbsp;(copia gratis)&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: center;"&gt;&lt;a href="http://www.gametab.com/images/ss/pc/3679/box-l.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="http://www.gametab.com/images/ss/pc/3679/box-l.jpg" style="cursor: move;" width="266" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="color: red;"&gt;Patrician III (no es gratis)&lt;/span&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;Sé el mercader de los mares. Extiende tu influencia política como mercader durante el siglo XV.&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;a href="http://www.taringa.net/posts/juegos/1257172/Patrician-III---El-imperio-de-los-mares---Full.html"&gt;http://www.taringa.net/posts/juegos/1257172/Patrician-III---El-imperio-de-los-mares---Full.html&lt;/a&gt;&amp;nbsp;(copia gratis)&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;h3 style="border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; line-height: 19px; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0.5em; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: justify;"&gt;&lt;ul&gt;&lt;li&gt;&lt;span class="Apple-style-span" style="color: red; font-family: Times, 'Times New Roman', serif; font-size: small;"&gt;Ports of Call XXL: Un juego especializado de transporte marítimo (versión demo y comercial)&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;/h3&gt;&lt;div style="line-height: 19px; text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;i&gt;Ports of Call&lt;/i&gt;&amp;nbsp;es un excelente ejemplo de cómo una simulación desarrollada inicialmente con fines de entretención, puede convertirse en apoyo para la enseñanza de temas especializados, en este caso vinculados a la economía marítima y el transporte. La simulación consiste en administrar una compañía naviera que, con un modesto capital inicial, debe comprar, mantener y operar una flota comercial.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="font-family: arial, helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;a href="http://www.portsofcall.de/"&gt;http://www.portsofcall.de/&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="font-family: arial, helvetica, sans-serif; font-size: x-small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;h3 style="border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; padding-bottom: 0.5em; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: justify;"&gt;&lt;ul&gt;&lt;li&gt;&lt;span class="Apple-style-span" style="color: red; font-family: Times, 'Times New Roman', serif; font-size: small; line-height: 19px;"&gt;3rd World Farmer:&amp;nbsp; Los Granjeros del Tercer Mundo&amp;nbsp;(se juega gratis online)&amp;nbsp;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;/h3&gt;&lt;div style="font-family: arial, helvetica, sans-serif; font-size: 13px; text-align: justify;"&gt;&lt;div style="margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;a href="http://www.3rdworldfarmer.com/index.html"&gt;http://www.3rdworldfarmer.com/index.html&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="color: red; font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&amp;nbsp;&lt;/span&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;Transport Tycoon (gratis)&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;El jugador debe construir su propio imperio del transporte, lo que incluye aerolíneas, ferrocarriles, carreteras y puertos&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;a href="http://www.transporttycoon.net/"&gt;http://www.transporttycoon.net/&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;a href="http://www.openttd.org/en/"&gt;http://www.openttd.org/en/&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://media.openttd.org/images/screens/1.0/20091018_panswat_tongvorarat.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="242" src="http://media.openttd.org/images/screens/1.0/20091018_panswat_tongvorarat.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;span class="Apple-style-span" style="color: red; line-height: 18px;"&gt;&amp;nbsp;Railroad Tycoon (existe una versión gratis)&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif; line-height: 18px;"&gt;Magnates compiten desde la creación del tren hasta nuestros días. El objetivo es crear un monopio del ferrocarril en toda Europa.&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;a href="http://www.2kgames.com/railroads/railroads.html"&gt;http://www.2kgames.com/railroads/railroads.html&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.2kgames.com/railroads/screens/01xx.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="256" src="http://www.2kgames.com/railroads/screens/01xx.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;h2 style="background-attachment: initial; background-clip: initial; background-color: transparent; background-image: initial; background-origin: initial; border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; font-size: 16px; list-style-image: initial; list-style-position: initial; list-style-type: none; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; outline-color: initial; outline-style: initial; outline-width: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-align: justify; vertical-align: baseline;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;SimuTrans 102.2.2 (gratis)&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;div style="font-family: 'Helvetica Neue', Arial, 'Liberation Sans', FreeSans, sans-serif; font-size: 13px; text-align: justify;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;a href="http://simutrans.programas-gratis.net/"&gt;http://simutrans.programas-gratis.net/&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: 'Helvetica Neue', Arial, 'Liberation Sans', FreeSans, sans-serif; font-size: 13px; text-align: justify;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;span class="Apple-style-span" style="line-height: 14px;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;h1 property="dc:title" style="font-weight: bold; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: justify; text-shadow: rgb(245, 245, 245) 0px 1px 0px;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;span class="Apple-style-span" style="line-height: 14px;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif; font-size: small;"&gt;Railroad Tycoon 3&amp;nbsp;(copia gratis pero ilegal)&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h1&gt;&lt;div&gt;&lt;h1 property="dc:title" style="color: #333333; font-size: 14px; font-weight: bold; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; text-align: justify; text-shadow: rgb(245, 245, 245) 0px 1px 0px;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;span class="Apple-style-span" style="line-height: 14px;"&gt;&lt;a href="http://www.taringa.net/posts/juegos/1089596/Railroad-Tycoon-3-_Espanol_Full_MU_.html"&gt;http://www.taringa.net/posts/juegos/1089596/Railroad-Tycoon-3-_Espanol_Full_MU_.html&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h1&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="font-family: 'Helvetica Neue', Arial, 'Liberation Sans', FreeSans, sans-serif; font-size: 13px; text-align: justify;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;span class="Apple-style-span" style="color: red; font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;Sim City (algunas variantes están gratis)&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif; line-height: 18px;"&gt;Conviértete&amp;nbsp;en el alcalde de una ciudad, ¿¿¿podrás lograr el progreso que todos tus habitantes desean contruyendo edificios y alcanzando relaciones comerciales???.&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;b&gt;Sim-City 2000 (gratis, es muy antiguo talvez no soportado por windows 7)&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;a href="http://www.ellosnuncaloharian.com/sim-city-2000/"&gt;http://www.ellosnuncaloharian.com/sim-city-2000/&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;b&gt;Sim-City clasicc desde el navegador&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;a href="http://simcity.ea.com/play/simcity_classic.php"&gt;http://simcity.ea.com/play/simcity_classic.php&lt;/a&gt;&lt;/span&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;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;a href="http://www.ellosnuncaloharian.com/sim-city-2000/"&gt;&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;span class="Apple-style-span" style="font-size: 16px; line-height: 19px;"&gt;LinCity&amp;nbsp;&lt;i class="version_listado" style="background-attachment: initial; background-clip: initial; background-color: transparent; background-image: initial; background-origin: initial; border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; font-size: 16px; font-style: normal; list-style-image: initial; list-style-position: initial; list-style-type: none; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; outline-color: initial; outline-style: initial; outline-width: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-decoration: none; vertical-align: baseline;"&gt;2.0 (gratis y actualizada)&lt;/i&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-size: 16px; font-weight: bold; line-height: 19px;"&gt;&lt;i class="version_listado" style="background-attachment: initial; background-clip: initial; background-color: transparent; background-image: initial; background-origin: initial; border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; color: #558ba7; font-size: 16px; font-style: normal; list-style-image: initial; list-style-position: initial; list-style-type: none; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; outline-color: initial; outline-style: initial; outline-width: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-decoration: none; vertical-align: baseline;"&gt;&lt;span class="Apple-style-span" style="font-family: Times, 'Times New Roman', serif;"&gt;&lt;a href="http://lin-city.programas-gratis.net/"&gt;http://lin-city.programas-gratis.net/&lt;/a&gt;&lt;/span&gt;&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.liberatupc.es/wp-content/uploads/2007/12/lincityng.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="240" src="http://www.liberatupc.es/wp-content/uploads/2007/12/lincityng.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;span class="Apple-style-span" style="font-family: 'Helvetica Neue', Arial, 'Liberation Sans', FreeSans, sans-serif; font-size: 16px; font-weight: bold; line-height: 19px;"&gt;&lt;i class="version_listado" style="background-attachment: initial; background-clip: initial; background-color: transparent; background-image: initial; background-origin: initial; background-position: initial initial; background-repeat: initial initial; border-bottom-width: 0px; border-color: initial; border-left-width: 0px; border-right-width: 0px; border-style: initial; border-top-width: 0px; color: #558ba7; font-size: 16px; font-style: normal; list-style-image: initial; list-style-position: initial; list-style-type: none; margin-bottom: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; outline-color: initial; outline-style: initial; outline-width: 0px; padding-bottom: 0px; padding-left: 0px; padding-right: 0px; padding-top: 0px; text-decoration: none; vertical-align: baseline;"&gt;&lt;a href="http://lin-city.programas-gratis.net/"&gt;&lt;/a&gt;&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: 'Helvetica Neue', Arial, 'Liberation Sans', FreeSans, sans-serif; font-size: 16px; font-weight: bold; line-height: 19px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;b&gt;Sim-city 3000 (no es gratis)&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www.megaupload.com/?d=VHUI0JWM"&gt;http://www.megaupload.com/?d=VHUI0JWM&lt;/a&gt; (copia gratis)&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;Sim-city 4000 (copia gratis)&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www.directoriow.com/pe_Sim_City_4_Deluxe_Multi12_Espanol_36371.html"&gt;http://www.directoriow.com/pe_Sim_City_4_Deluxe_Multi12_Espanol_36371.html&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;b&gt;Administra y construye una ciudad con Cityville en Facebook&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www.facebook.com/apps/application.php?id=291549705119"&gt;http://www.facebook.com/apps/application.php?id=291549705119&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://platform.ak.fbcdn.net/www/app_full_proxy.php?app=7146470109&amp;amp;v=1&amp;amp;size=o&amp;amp;cksum=655673794cb928baac59c0fed373c02a&amp;amp;src=http%3A%2F%2Fzynga.smugmug.com%2FForum-Images%2FForums%2Ffacebookplay-Now-Button%2F1108691831_ayW6G-O.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="256" src="http://platform.ak.fbcdn.net/www/app_full_proxy.php?app=7146470109&amp;amp;v=1&amp;amp;size=o&amp;amp;cksum=655673794cb928baac59c0fed373c02a&amp;amp;src=http%3A%2F%2Fzynga.smugmug.com%2FForum-Images%2FForums%2Ffacebookplay-Now-Button%2F1108691831_ayW6G-O.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;b&gt;&lt;span class="Apple-style-span" style="color: red; font-family: Times, 'Times New Roman', serif;"&gt;Farmville (gratis)&lt;/span&gt;&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Sé el propietario de una granja en facebook.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www.facebook.com/FarmVille"&gt;http://www.facebook.com/FarmVille&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://platform.ak.fbcdn.net/www/app_full_proxy.php?app=4949752878&amp;amp;v=1&amp;amp;size=o&amp;amp;cksum=eddcc3b859bc842a0591ef2e219b6d4d&amp;amp;src=http%3A%2F%2Fzynga.smugmug.com%2FForum-Images%2Ffarmville%2Fplaynow%2F943991908_YdEeM-S.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="256" src="http://platform.ak.fbcdn.net/www/app_full_proxy.php?app=4949752878&amp;amp;v=1&amp;amp;size=o&amp;amp;cksum=eddcc3b859bc842a0591ef2e219b6d4d&amp;amp;src=http%3A%2F%2Fzynga.smugmug.com%2FForum-Images%2Ffarmville%2Fplaynow%2F943991908_YdEeM-S.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div style="font-family: arial, helvetica, sans-serif; font-size: 13px; text-align: justify;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;/div&gt;&lt;span class="Apple-style-span" style="line-height: 19px;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: 13px; line-height: 18px;"&gt;&lt;b&gt;Roller Coaster Tycoon (gratis)&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;Administra tu propio parque de diversiones.&amp;nbsp;Llévalo&amp;nbsp;al éxito.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;/span&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;a href="http://www.rollercoastertycoon.com/europe/sp/"&gt;http://www.rollercoastertycoon.com/europe/sp/&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: 13px; line-height: 18px;"&gt;&lt;b&gt;Pizza Tycoon (gratis pero abandonado)&lt;/b&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;Monta una cadena de pizzerias en todo el mundo.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;span class="Apple-style-span" style="line-height: 18px;"&gt;&lt;a href="http://www.abandonia.com/en/games/105/PizzaTycoon.htm"&gt;http://www.abandonia.com/en/games/105/PizzaTycoon.htm&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span class="Apple-style-span" style="font-family: Verdana, Arial, Helvetica, sans-serif; font-size: x-small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;ul&gt;&lt;li style="text-align: justify;"&gt;&lt;b&gt;La colección Age of Empire (no son gratis)&lt;/b&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;div style="text-align: justify;"&gt;Construye tu propio imperios y civilización antigua o medieval. Controla desde la economía hasta las batallas para conquistar nuevos territorios, recuerda que la guerra es lo último, tu primera preocupación será tu economía.&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www.taringa.net/posts/juegos/2203307/Coleccion-Age-Of-Empire.html"&gt;http://www.taringa.net/posts/juegos/2203307/Coleccion-Age-Of-Empire.html&lt;/a&gt;&amp;nbsp;(copias gratis)&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://img.jeuxvideo.fr/00301992-photo-age-of-empires-iii-the-warchiefs.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="240" src="http://img.jeuxvideo.fr/00301992-photo-age-of-empires-iii-the-warchiefs.jpg" width="320" /&gt;&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;br /&gt;
&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Otras variantes tipo age of empire son:&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;b&gt;Ikariam (gratis desde facebook)&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www.facebook.com/apps/application.php?id=359942453443&amp;amp;v=info"&gt;http://www.facebook.com/apps/application.php?id=359942453443&amp;amp;v=info&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;b&gt;Medievol&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www.medievol.es/"&gt;http://www.medievol.es/&lt;/a&gt;&amp;nbsp;(gratis y online)&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;Imperian Online (gratis y online)&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://www9.imperiaonline.org/imperia/game_v5/game/homepage2.php?lang=es"&gt;http://www9.imperiaonline.org/imperia/game_v5/game/homepage2.php?lang=es&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;Si conoces algún otro juego, desearíamos que lo compartieras con nuestra comunidad en &lt;a href="http://www.facebook.com/pages/Economia-Aplicada-Por-una-aficion-la-economia/113850775323574"&gt;facebook.&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;a href="http://moraleseconomia.blogspot.com/"&gt;http://moraleseconomia.blogspot.com&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;div style="text-align: justify;"&gt;&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;script type="text/javascript"&gt;
&lt;/div&gt;&lt;div style="text-align: justify;"&gt;









&amp;nbsp;&amp;nbsp;/**&lt;/div&gt;&lt;div style="text-align: justify;"&gt;









&amp;nbsp;&amp;nbsp; &amp;nbsp;* var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread]&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;









&amp;nbsp;&amp;nbsp; &amp;nbsp;*/&lt;/div&gt;&lt;div style="text-align: justify;"&gt;









&amp;nbsp;&amp;nbsp;(function() {&lt;/div&gt;&lt;div style="text-align: justify;"&gt;









&amp;nbsp;&amp;nbsp; var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;









&amp;nbsp;&amp;nbsp; dsq.src = 'http://economiaaplicada.disqus.com/embed.js';&lt;/div&gt;&lt;div style="text-align: justify;"&gt;









&amp;nbsp;&amp;nbsp; (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);&lt;/div&gt;&lt;div style="text-align: justify;"&gt;









&amp;nbsp;&amp;nbsp;})();&lt;/div&gt;&lt;div style="text-align: justify;"&gt;


&lt;/script&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-1535697079453568929?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/T-wYii0Jg6YNOqbtVdRmS4oxfw8/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/T-wYii0Jg6YNOqbtVdRmS4oxfw8/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/T-wYii0Jg6YNOqbtVdRmS4oxfw8/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/T-wYii0Jg6YNOqbtVdRmS4oxfw8/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/gmmE-WcpKvA" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/1535697079453568929/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2010/12/juegos-de-economias.html#comment-form" title="1 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/1535697079453568929?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/1535697079453568929?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/gmmE-WcpKvA/juegos-de-economias.html" title="Juegos de Economía" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>1</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/12/juegos-de-economias.html</feedburner:origLink></entry><entry gd:etag="W/&quot;Dk4CRng8eip7ImA9Wx9RE0w.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-4160436887406827834</id><published>2010-12-13T23:11:00.001-06:00</published><updated>2010-12-14T02:22:47.672-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-12-14T02:22:47.672-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><category scheme="http://www.blogger.com/atom/ns#" term="Libros" /><title>Balance Preliminar de las Economias de América Latina y el Caribe 2010</title><content type="html">&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;&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.eclac.org/De/publicaciones/xml/8/41898/Balance_2010_Portada_Espanol.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="http://www.eclac.org/De/publicaciones/xml/8/41898/Balance_2010_Portada_Espanol.JPG" width="247" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;Descarga haciendo clic&amp;nbsp;&lt;a href="http://www.eclac.org/cgi-bin/getProd.asp?xml=/publicaciones/xml/8/41898/P41898.xml&amp;amp;xsl=/de/tpl/p9f.xsl&amp;amp;base=/de/tpl/top-bottom.xsl"&gt;aquí&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span lang="ES"&gt;&lt;o:p&gt;&lt;span lang="ES"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;&lt;span lang="ES"&gt;Tras una caída del 2,8% del PIB per cápita en 2009, para 2010 la CEPAL estima que América Latina y el Caribe crecerá un 6%, correspondiente a un aumento del 4,8% del producto por habitante, si bien el comportamiento por subregiones ha sido heterogéneo.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;span lang="ES"&gt;&lt;o:p&gt;&lt;span lang="ES"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;&lt;span lang="ES"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;El crecimiento observado en 2010 es la consolidación de la recuperación que la mayor parte de las economías de la región comenzó a experimentar en la segunda mitad de 2009, impulsada por el impacto de las medidas contracíclicas que varios países implementaron, complementadas por la recuperación de la economía internacional.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;Ello repercutió positivamente sobre el empleo, por lo que el desempleo regional disminuyó a alrededor del 7,6% y mejoró la calidad de los puestos de trabajo generados. Hubo un ligero aumento de la tasa de inflación, que pasó del 4,7% en 2009 a un porcentaje estimado de alrededor del 6,2% en 2010, por el comportamiento de los precios internacionales de algunos productos básicos.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;La evolución del mercado de trabajo, el aumento del crédito y la mejora de las expectativas impulsó el consumo privado y, junto con la inversión en maquinaria y equipo, fueron los motores del aumento de la demanda.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;Los precios externos tuvieron impactos diferenciados según cómo los países se insertan en los mercados. Los países exportadores de bienes básicos exhibieron mejoras en sus términos de intercambio y mayor valor de sus exportaciones. La mayor parte de los países de Centroamérica y el Caribe, en cambio, volvió a sufrir un impacto negativo con pérdidas netas.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;Diversos factores configuran a partir del segundo semestre de 2010 un escenario menos optimista en la economía internacional que, sumado a la disminución del impulso del gasto público y al agotamiento de la capacidad productiva ociosa, auguran un menor dinamismo de las economías de América Latina y el Caribe en 2011.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;La CEPAL proyecta que la tasa de crecimiento de la región disminuirá al 4,2% en 2011, alrededor del 3% de crecimiento del PIB por habitante.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;La intensa actividad contracíclica que desplegaron los gobiernos de la mayor parte de la región posibilitó una rápida recuperación de los niveles de actividad, la mayoría de los cuales ya se ubican por encima de los niveles precrisis. No obstante, el espacio para políticas públicas se verá afectado por la necesidad de recomponer la capacidad de respuesta contracíclica ante el previsible menor dinamismo de la economía mundial durante 2011 y el exceso de liquidez global.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="-webkit-border-horizontal-spacing: 2px; -webkit-border-vertical-spacing: 2px; font-family: Arial, Helvetica; text-align: justify;"&gt;&lt;span style="color: #3d3d7e; font-family: Arial, Helvetica, sans-serif;"&gt;&lt;span style="font-family: 'times new roman', times;"&gt;Tomado de:&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span class="Apple-style-span" style="-webkit-border-horizontal-spacing: 0px; -webkit-border-vertical-spacing: 0px; font-family: 'Times New Roman';"&gt;&lt;a href="http://www.eclac.org/cgi-bin/getProd.asp?xml=/publicaciones/xml/8/41898/P41898.xml&amp;amp;xsl=/de/tpl/p9f.xsl&amp;amp;base=/de/tpl/top-bottom.xsl"&gt;http://www.eclac.org&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;script src="http://www.wikio.es/sharethispopupv2?services=wikio-share+digg+delicious+friendfeed+linkedin+plaxo+tumblr+googlebuzz+live-share+myspace+yahoobookmarks+googlebookmarks+blogmarks+technorati+misterwong+newsvine+reddit+viadeo+netvibes-share+identica+meneame+sonico+bitacoras+chuenga+fresqui&amp;amp;url=&amp;amp;title=" type="text/javascript"&gt;
&lt;/script&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;a href="http://moraleseconomia.blogspot.com/"&gt;http://moraleseconomia.blogspot.com&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;COMUNIDAD HACIENDO CLIC EN&amp;nbsp;&lt;a href="http://www.facebook.com/pages/Economia-Aplicada-Por-una-aficion-la-economia/113850775323574"&gt;FACEBOOK&lt;/a&gt;&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-4160436887406827834?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/VeCm3-MaGVgdNr6gw8sgMxxcarI/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/VeCm3-MaGVgdNr6gw8sgMxxcarI/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/VeCm3-MaGVgdNr6gw8sgMxxcarI/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/VeCm3-MaGVgdNr6gw8sgMxxcarI/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/fVjuo61Esys" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/4160436887406827834/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2010/12/balance-preliminar-de-las-economias-de.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/4160436887406827834?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/4160436887406827834?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/fVjuo61Esys/balance-preliminar-de-las-economias-de.html" title="Balance Preliminar de las Economias de América Latina y el Caribe 2010" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/12/balance-preliminar-de-las-economias-de.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DUUHQH04eSp7ImA9Wx9SEks.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-3718635602656356146</id><published>2010-12-01T23:14:00.002-06:00</published><updated>2010-12-01T23:20:31.331-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-12-01T23:20:31.331-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><title>Invitación especial para todos</title><content type="html">&lt;a class="wikio-share-popup-button" href="http://www.wikio.es/sharethis?url=&amp;amp;title="&gt;Wikio&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/_d3SQd-Bo5N4/TPcq1Sm9qOI/AAAAAAAAAbI/SP7406AQPLA/s1600/162676_10150098299661565_512936564_7348475_1646011_n.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://2.bp.blogspot.com/_d3SQd-Bo5N4/TPcq1Sm9qOI/AAAAAAAAAbI/SP7406AQPLA/s1600/162676_10150098299661565_512936564_7348475_1646011_n.jpg" /&gt;&amp;nbsp;&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;a href="http://www.facebook.com/event.php?eid=121384641259738"&gt;CONFIRMAR ASISTENCIA UTILIZANDO FACEBOOK&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: left;"&gt;&lt;i&gt;Nota: Puede asistir sin confirmar asistencia en facebook &lt;/i&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;http://moraleseconomia.blogspot.com&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-3718635602656356146?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/9sDGsU-VSynitLZ4AOVzOtRDhD8/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/9sDGsU-VSynitLZ4AOVzOtRDhD8/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/9sDGsU-VSynitLZ4AOVzOtRDhD8/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/9sDGsU-VSynitLZ4AOVzOtRDhD8/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/1mwLGCbr8eE" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/3718635602656356146/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2010/12/invitacion-espacial-para-todos.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/3718635602656356146?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/3718635602656356146?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/1mwLGCbr8eE/invitacion-espacial-para-todos.html" title="Invitación especial para todos" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://2.bp.blogspot.com/_d3SQd-Bo5N4/TPcq1Sm9qOI/AAAAAAAAAbI/SP7406AQPLA/s72-c/162676_10150098299661565_512936564_7348475_1646011_n.jpg" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/12/invitacion-espacial-para-todos.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CEABRXk5fyp7ImA9Wx5aEUg.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-1077094063130108286</id><published>2010-11-07T11:59:00.000-06:00</published><updated>2010-11-07T11:59:14.727-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-11-07T11:59:14.727-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="tutoriales" /><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><category scheme="http://www.blogger.com/atom/ns#" term="tutorial" /><category scheme="http://www.blogger.com/atom/ns#" term="R" /><title>Obtener el cuadro ANOVA en R</title><content type="html">&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/_d3SQd-Bo5N4/TNboaqNoIzI/AAAAAAAAAbA/sD3CbQVj9ak/s1600/Pantallazo.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="240" src="http://4.bp.blogspot.com/_d3SQd-Bo5N4/TNboaqNoIzI/AAAAAAAAAbA/sD3CbQVj9ak/s320/Pantallazo.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="color: red;"&gt;&amp;nbsp;&lt;span style="color: black;"&gt;Este son los comandos para obtener un cuadro ANOVA en R.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div style="color: red;"&gt;&lt;span style="color: black;"&gt;EJEMPLO:&lt;/span&gt;&lt;/div&gt;&lt;div style="color: red;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style="color: red;"&gt;#PROGRAMACIÓN EN R&lt;/div&gt;&lt;div style="color: red;"&gt;#CUADRO ANOVA EN R&lt;/div&gt;&lt;div style="color: red;"&gt;#11 DE SEPTIEMBRE DEL 2010&lt;/div&gt;&lt;div style="color: red;"&gt;Table2.8&amp;lt;-read.csv("/media/BODEGA/de la unidad c/Libro/Table 2.8.csv",header=T)&lt;/div&gt;&lt;div style="color: red;"&gt;attach(Table2.8)&lt;/div&gt;&lt;div style="color: red;"&gt;Table2.8&lt;/div&gt;&lt;div style="color: red;"&gt;#Regresión&lt;/div&gt;&lt;div style="color: red;"&gt;summary(RegModel.1 &amp;lt;- lm(FOODEXP~TOTALEXP))&lt;/div&gt;&lt;div style="color: red;"&gt;#Cuadro de Análisis de Varianza, automático en R&lt;/div&gt;&lt;div style="color: red;"&gt;print(anova.lm(RegModel.1))&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/base-de-datos/Table2.8.csv?attredirects=0&amp;amp;d=1"&gt;DESCARGAR BASE DE DATOS DEL EJEMPLO&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/base-de-datos/CUADROANOVA.r?attredirects=0&amp;amp;d=1"&gt;DESCARGAR SCRIPT DEL EJEMPLO EN R&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
Deybi Morales León&lt;br /&gt;
&lt;a href="http://moraleseconomia.blogspot.com/"&gt;Economía Aplicada&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;script type="text/javascript"&gt;
  /**
    * var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread] 
    */
  (function() {
   var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;
   dsq.src = 'http://economiaaplicada.disqus.com/embed.js';
   (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);
  })();
&lt;/script&gt;&lt;br /&gt;
&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;br /&gt;
&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-1077094063130108286?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/U9qtKmv2jJxIajV8_3Sbh02Q9n0/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/U9qtKmv2jJxIajV8_3Sbh02Q9n0/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/U9qtKmv2jJxIajV8_3Sbh02Q9n0/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/U9qtKmv2jJxIajV8_3Sbh02Q9n0/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/k7h_KwzMp8Y" height="1" width="1"/&gt;</content><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/1077094063130108286?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/1077094063130108286?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/k7h_KwzMp8Y/obtener-el-cuadro-anova-en-r.html" title="Obtener el cuadro ANOVA en R" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://4.bp.blogspot.com/_d3SQd-Bo5N4/TNboaqNoIzI/AAAAAAAAAbA/sD3CbQVj9ak/s72-c/Pantallazo.png" height="72" width="72" /><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/11/obtener-el-cuadro-anova-en-r.html</feedburner:origLink></entry><entry gd:etag="W/&quot;A04HSHs8cCp7ImA9Wx5aEEQ.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-1884640596529509502</id><published>2010-11-06T21:18:00.000-06:00</published><updated>2010-11-06T21:18:59.578-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-11-06T21:18:59.578-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="Recursos" /><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><title>El Banco Mundial y su base de datos</title><content type="html">&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt; &lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;El Banco Mundial está avanzando en un beneficioso proyecto para investigadores y hacedores de políticas, poniendo a disposición de estos y del público en general, una amplia Base de Datos ordenada en países, indicadores y temas.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;i&gt;&lt;span style="font-size: small;"&gt;Los usuarios                                      pueden tener acceso gratuito y sin restricciones                                      a más de 2.000 indicadores sobre financiamiento,                                      negocios, salud, economía y desarrollo                                      humano, de los cuales inicialmente 330 están                                      disponibles también en francés,                                      español y árabe. (BM)&lt;/span&gt;&lt;/i&gt;&lt;/div&gt;&lt;br /&gt;
&lt;a href="http://datos.bancomundial.org/indicador"&gt;http://datos.bancomundial.org/indicador&lt;/a&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://moraleseconomia.blogspot.com/"&gt;Economía Aplicada&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;script type="text/javascript"&gt;
  /**
    * var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread] 
    */
  (function() {
   var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;
   dsq.src = 'http://economiaaplicada.disqus.com/embed.js';
   (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);
  })();
&lt;/script&gt;&lt;br /&gt;
&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;br /&gt;
&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-1884640596529509502?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/tc0Y8KoDgMRAmZoxVBASvVEWo-I/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/tc0Y8KoDgMRAmZoxVBASvVEWo-I/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/tc0Y8KoDgMRAmZoxVBASvVEWo-I/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/tc0Y8KoDgMRAmZoxVBASvVEWo-I/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/RQgiixmGmyg" height="1" width="1"/&gt;</content><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/1884640596529509502?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/1884640596529509502?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/RQgiixmGmyg/el-banco-mundial-y-su-base-de-datos.html" title="El Banco Mundial y su base de datos" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/11/el-banco-mundial-y-su-base-de-datos.html</feedburner:origLink></entry><entry gd:etag="W/&quot;C0YHQH49fSp7ImA9Wx9VGEU.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-6327918289780492113</id><published>2010-11-06T20:52:00.001-06:00</published><updated>2011-02-04T22:45:31.065-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2011-02-04T22:45:31.065-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="Recursos" /><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><category scheme="http://www.blogger.com/atom/ns#" term="softwares para economía" /><title>Convertidor de bases de datos</title><content type="html">&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt; &lt;br /&gt;
Stat transfer es un software comercial que se coloca entre todos los programas que manipulan bases de datos, su finalidad es poder intercambiar bases de datos entre la mayoría de estos software haciendo una casi automática conversión entre los formatos. Por ejemplo puedes convertir una base de datos de formato excel (.xls) al formato de stata (.dta) o viceversa.&lt;br /&gt;
&lt;br /&gt;
Soporta: Bases de datos en formato de Matlab, SAS, excel, stata, Limdep, Minitab, etc.&lt;br /&gt;
&lt;br /&gt;
&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.stattransfer.com/images/uishots/transfer.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="247" src="http://www.stattransfer.com/images/uishots/transfer.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
Le ofrezco para motivos educativos la versión 9 de stat transfer comercial con su medicina, completamente funcional:&lt;br /&gt;
&lt;a href="http://www.mediafire.com/?m58546l09n8cd42"&gt;DESCARGAR&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;Importante: Stat transfer es un software comercial que para su funcionamiento legal se debe adquirir una licencia &lt;a href="http://www.stattransfer.com/"&gt;http://www.stattransfer.com/&lt;/a&gt;, actualmente se ofrece la versión 10 que soporta mucho más formatos.&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt; Si alguien desea donar una licencia reciente de este programa o conoce de algún programa libre con similares funciones, comunicarlo a la comunidad del blog. Gracias a Udecombooks por facilitar la versión 9.&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
Gracias por tu visita, deseamos que te unas a nuestra página en facebook. &lt;br /&gt;
&lt;i&gt;&lt;br /&gt;
&lt;/i&gt;&lt;br /&gt;
&lt;a href="http://moraleseconomia.blogspot.com/"&gt;Economía Aplicada&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;script type="text/javascript"&gt;
  /**
    * var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread] 
    */
  (function() {
   var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;
   dsq.src = 'http://economiaaplicada.disqus.com/embed.js';
   (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);
  })();
&lt;/script&gt;&lt;br /&gt;
&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;br /&gt;
&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-6327918289780492113?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/1-KdnTt8GKcb6Q5foXvyLO7vvyw/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/1-KdnTt8GKcb6Q5foXvyLO7vvyw/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/1-KdnTt8GKcb6Q5foXvyLO7vvyw/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/1-KdnTt8GKcb6Q5foXvyLO7vvyw/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/PkAlBTGJmn8" height="1" width="1"/&gt;</content><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/6327918289780492113?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/6327918289780492113?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/PkAlBTGJmn8/convertidor-de-bases-de-datos.html" title="Convertidor de bases de datos" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/11/convertidor-de-bases-de-datos.html</feedburner:origLink></entry><entry gd:etag="W/&quot;AkQHQH46eip7ImA9Wx5VEkg.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-2533388365673839039</id><published>2010-10-04T23:36:00.006-06:00</published><updated>2010-10-04T23:58:51.012-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-10-04T23:58:51.012-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="Recursos" /><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><title>TV ONLINE de Economía y Finanzas</title><content type="html">&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&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;&lt;a href="http://4.bp.blogspot.com/_d3SQd-Bo5N4/TKq4f8ZCnBI/AAAAAAAAAa0/ptT5yYs0Qh8/s1600/BLOOMBERG-LOGO.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="111" src="http://4.bp.blogspot.com/_d3SQd-Bo5N4/TKq4f8ZCnBI/AAAAAAAAAa0/ptT5yYs0Qh8/s320/BLOOMBERG-LOGO.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Regresa a Economía Aplicada, la Cadena de Televisión de paga sobre Economía y Finanzas, transmitido desde el blog sin interferencias las 24 horas del día con la misma señal que recibes por el canal 630 de sistema SKY Centroamérica y México. &lt;/div&gt;&lt;br /&gt;
&lt;center&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;script src="http://www.gmodules.com/ig/ifr?url=http://hosting.gmodules.com/ig/gadgets/file/106449539167340705104/bloomberg-tv-usa.xml&amp;amp;synd=open&amp;amp;w=250&amp;amp;h=300&amp;amp;title=Bloomberg+TV&amp;amp;border=%23ffffff%7C3px%2C1px+solid+%23999999&amp;amp;output=js"&gt;
&lt;/script&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;a href="http://draft.blogger.com/goog_994029064"&gt;&lt;br /&gt;
&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;b&gt;&lt;a href="mms://video.ono.com/bloomberg"&gt;Clic para trasladarlo al Reproductor Windows Media.&amp;nbsp;&lt;/a&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;/center&gt;&lt;br /&gt;
&lt;b&gt;Bloomberg&lt;/b&gt; es un conjunto de cadenas de televisión internacional que emite información economíca y financiera todo el día, además de otro tipo de información en pequeños segmentos. Aunque es completamente en inglés posee un segmento en español para los países de latinoamérica.&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Puedes encontrar en Bloomberg tv: información actualizadas de los mercados bursátiles del mundo, cotizaciones de las monedas, cotizaciones de las materias primas, sucesos que afectan la economía global, opiniones de los más importantes actores económicos, noticias tecnológicas, noticias económicas, etc, todo entorno de la economía y finanzas.&lt;/div&gt;&lt;br /&gt;
&lt;i&gt;Apoya a Economía Aplicada's con una de las siguientes maneras:&lt;/i&gt;&lt;br /&gt;
&lt;ul&gt;&lt;li&gt;&lt;i&gt;Haciendo clic en la publicidad presentada en el blog.&lt;/i&gt;&lt;/li&gt;
&lt;li&gt;&lt;i&gt;Haciendote fans de nuestra página en &lt;a href="http://www.facebook.com/pages/Economia-Aplicada-Por-una-aficion-la-economia/113850775323574"&gt;FACEBOOK&lt;/a&gt; o TWITTER (@moraleseconomia).&lt;/i&gt;&lt;/li&gt;
&lt;li&gt;&lt;i&gt;Recibiéndonos por e-mail.&lt;/i&gt;&lt;/li&gt;
&lt;li&gt;&lt;i&gt;Comentando la importancia de este recurso.&lt;/i&gt;&lt;/li&gt;
&lt;li&gt;&lt;i&gt;Aportando recursos digitales.&lt;/i&gt;&lt;/li&gt;
&lt;/ul&gt;Deybi Morales León &lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;script type="text/javascript"&gt;
  /**
    * var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread] 
    */
  (function() {
   var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;
   dsq.src = 'http://economiaaplicada.disqus.com/embed.js';
   (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);
  })();
&lt;/script&gt;&lt;br /&gt;
&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;br /&gt;
&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-2533388365673839039?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/UWar02XucRIkweFDjQeRyEfnMtE/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/UWar02XucRIkweFDjQeRyEfnMtE/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/UWar02XucRIkweFDjQeRyEfnMtE/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/UWar02XucRIkweFDjQeRyEfnMtE/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/36Hc7GhRCAk" height="1" width="1"/&gt;</content><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/2533388365673839039?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/2533388365673839039?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/36Hc7GhRCAk/tv-online-de-economia-y-finanzas.html" title="TV ONLINE de Economía y Finanzas" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://4.bp.blogspot.com/_d3SQd-Bo5N4/TKq4f8ZCnBI/AAAAAAAAAa0/ptT5yYs0Qh8/s72-c/BLOOMBERG-LOGO.jpg" height="72" width="72" /><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/10/tv-online-de-economia-y-finanzas.html</feedburner:origLink></entry><entry gd:etag="W/&quot;C0ICRHo6fip7ImA9Wx5WGUs.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-5100752773053515169</id><published>2010-10-01T12:54:00.006-06:00</published><updated>2010-10-01T13:32:45.416-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-10-01T13:32:45.416-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="tutoriales" /><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><category scheme="http://www.blogger.com/atom/ns#" term="tutorial" /><category scheme="http://www.blogger.com/atom/ns#" term="Apuntes" /><category scheme="http://www.blogger.com/atom/ns#" term="R" /><title>Desestacionalizar con variables dicótomas</title><content type="html">&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&amp;nbsp;Primeramente contestaremos a las siguientes preguntas:&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;¿Qué es desestacionalizar?&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Es eliminar las influencias estacionales que sufre una serie de tiempo registrada mensual, trimestral o semestralmente. Las influencias estacionales afectan el comportamiento de nuestra serie de tiempo. estas pueden ser sucesos políticos, fiestas religiosas, climas, etc, que se repiten una o más veces al año, ejemplo de esto es la época navideña que como debe esperarse cada diciembre se dé un aumento de las ventas de la mayoría de bienes. &lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Desestacionalizamos para:&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;+. Tener una apreciación más clara sobre su comportamiento debido exclusivamente a razones de tipo económico.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;++. Facilitar la identificación de patrones de comportamiento subyacentes en las series.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;+++. Ayudar a conocer cómo se relacionan las series de interés con otras series (eventos exógenos o variables políticas).&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;++++. Ayudar a disminuir la posibilidad de ser engañados por correlaciones de casualidad entre series que pueden generarse por influencias estacionales sistemáticas e independientes.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;En resumen, desestacionalizamos&amp;nbsp; para percibir con claridad la tendencia de la serie con el fin de tomar decisiones.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;¿Qué son variables dicótomas?&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Son variables denotadas con la letra “d”, que toman el valor de 1, cuando la característica está presente y 0 cuando no está presente. Ejemplo: 1 es hombre, 0 no es hombre, es mujer.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;¿Cuándo desestacionalizamos con dicótomas?&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Cuando no es posible a simple vista (con un gráfico) saber si nuestra serie de tiempo a analizar crece o decrece. Cuando pasa esto significa que nuestra serie de tiempo es del tipo TS=s+c+t+u (estación + tendencia + ciclo + componente aleatorio) del tipo aditiva. Si no es del tipo aditiva, no deberíamos desestacionalizar con dicótomas.&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;i&gt;No es necesario desestacionalizar las series de tiempo anuales, además no tienen estacionalidad.&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;b&gt;Desestacionalizando con R:&amp;nbsp; EJEMPLO&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Tenemos una serie de tiempo trimestral, con observaciones de las ventas de refrigeradores desde el primer trimestre de&amp;nbsp; 1978 hasta el último trimestre del año 1985. Descargar base de datos: &lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/basesgujaratiIV/Table-9.4.csv" target="_blank"&gt;Table-9.4.csv&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://lh3.ggpht.com/_d3SQd-Bo5N4/TKYuO59lyNI/AAAAAAAAAac/r7AtXHAUf1c/s1600-h/image%5B24%5D.png"&gt;&lt;img alt="image" border="0" height="242" src="http://lh3.ggpht.com/_d3SQd-Bo5N4/TKYuQUFDe7I/AAAAAAAAAag/MIQveqysENI/image_thumb%5B18%5D.png?imgmax=800" style="border: 0px none; display: block; float: none; margin-left: auto; margin-right: auto;" title="image" width="425" /&gt;&lt;/a&gt;&lt;/span&gt; &lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Son cuatro trimestres por año, por lo que creamos cuatro dicótomas:&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;d1=1 Primer trimestre&amp;nbsp;&amp;nbsp;&amp;nbsp; ; = 0&amp;nbsp; demás trimestres&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;d2=1 Segundo trimestre ;= 0&amp;nbsp; demás trimestres&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;d3=1 Tercer trimestre&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; ;= 0&amp;nbsp; demás trimestres&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;d4=1 Cuarto trimestre&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; ;= 0&amp;nbsp; demás trimestres&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Nuestro modelo quedaría:&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Y=b1+b2d2+b3d3+b4d4&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Omitimos una dicótoma como regla para evitar “la trampa de las dicótomas”&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Corriendo en R, nuestra salida sería:&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;
&lt;div align="justify"&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;&amp;gt; RegModel.1 &amp;lt;- lm(REFR~D2+D3+D4)&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;&amp;gt; summary(RegModel.1)&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;Call:&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;lm(formula = REFR ~ D2 + D3 + D4)&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;Residuals:&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; Min&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 1Q&amp;nbsp; Median&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 3Q&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Max&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;-300.75 -130.81&amp;nbsp;&amp;nbsp; 51.88&amp;nbsp; 104.91&amp;nbsp; 231.50&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;Coefficients:&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Estimate Std. Error t value Pr(&amp;gt;|t|)&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;(Intercept)&amp;nbsp; 1222.12&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 59.99&amp;nbsp; 20.372&amp;nbsp; &amp;lt; 2e-16 ***&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;D2&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 245.38&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 84.84&amp;nbsp;&amp;nbsp; 2.892 0.007320 **&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;D3&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 347.63&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 84.84&amp;nbsp;&amp;nbsp; 4.097 0.000323 ***&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;D4&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; -62.12&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; 84.84&amp;nbsp; -0.732 0.470091&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;---&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;Signif. codes:&amp;nbsp; 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;Residual standard error: 169.7 on 28 degrees of freedom&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;Multiple R-squared: 0.5318,&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Adjusted R-squared: 0.4816&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="color: blue; line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;span lang="EN-US" style="font-family: &amp;quot;Courier New&amp;quot;; font-size: 10pt;"&gt;F-statistic:&amp;nbsp; 10.6 on 3 and 28 DF,&amp;nbsp; p-value: 7.908e-05&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;pre&gt;&lt;code&gt;&lt;span style="color: blue;"&gt;&lt;/span&gt;&lt;/code&gt;

&lt;/pre&gt;&lt;pre&gt;&lt;/pre&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: Arial; font-size: small;"&gt;Calculamos la Y estimada, de la regresión. Luego calculamos los residuos restando Y real menos la Y estimada.  &lt;/span&gt;&lt;/div&gt;&lt;pre&gt;&lt;/pre&gt;&lt;br /&gt;
&lt;a href="http://lh3.ggpht.com/_d3SQd-Bo5N4/TKYuR0ip43I/AAAAAAAAAak/VojZmSpLZdM/s1600-h/image%5B16%5D.png"&gt;&lt;img alt="image" border="0" height="242" src="http://lh4.ggpht.com/_d3SQd-Bo5N4/TKYuTNgpeJI/AAAAAAAAAao/KqiS-qTtSEw/image_thumb%5B12%5D.png?imgmax=800" style="border: 0px none; display: block; float: none; margin-left: auto; margin-right: auto;" title="image" width="413" /&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: Arial; font-size: small;"&gt;&lt;span style="font-family: Arial;"&gt;La Y desestacionalizada la obtenemos sumándoles a los residuos la media de la Y.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;pre&gt;&lt;span style="font-family: Arial;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/pre&gt;&lt;span style="font-family: Arial;"&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: Arial; font-size: small;"&gt;Por medio del Comando &lt;i&gt;par(mfrow=c(3,1))&lt;/i&gt;, yo creo una salida con los gráficos de la Serie Original (Y real), Serie desestacionalizada (residuos + media de Y) y Componente estacional (Y estimada)    &lt;/span&gt;&lt;/div&gt;&lt;pre&gt;&lt;/pre&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: Arial; font-size: small;"&gt;&lt;a href="http://lh3.ggpht.com/_d3SQd-Bo5N4/TKYuURX_HmI/AAAAAAAAAas/_Jhbz8tWpUc/s1600-h/image%5B26%5D.png"&gt;&lt;img alt="image" border="0" height="401" src="http://lh6.ggpht.com/_d3SQd-Bo5N4/TKYuV4JMSUI/AAAAAAAAAaw/XTSkv_lX-VQ/image_thumb%5B20%5D.png?imgmax=800" style="border: 0px none; display: block; float: none; margin-left: auto; margin-right: auto;" title="image" width="401" /&gt;&lt;/a&gt;&lt;span style="font-size: small;"&gt;Note la diferencia entre la Serie Real y la Serie desestacionalizada.&lt;br /&gt;
&lt;br /&gt;
En el software R, existen paquetes que calcula de forma automática todo lo que acabamos de efectuar.&lt;br /&gt;
&lt;br /&gt;
Fuentes:&lt;br /&gt;
Gujarati, Damodar. (2003). Econometría, cuarta edición. McGraw-hill Interamericana.&lt;br /&gt;
Proyecto R. Software libre para análisis estadísticos. &lt;cite&gt;&lt;a href="http://www.r-project.org/"&gt;www.&lt;b&gt;r&lt;/b&gt;-project.org/&lt;/a&gt;&lt;/cite&gt;&lt;/span&gt;&lt;br /&gt;
Robles, Marcos. (1996).&amp;nbsp; &lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: Arial; font-size: small;"&gt;DESESTACIONALIZACION DE SERIES DE TIEMPO ECONÓMICAS: Metodología y Aplicación a los Indicadores de Producción y Precios. &lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;Deybi Morales León&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: Arial; font-size: small;"&gt;&lt;i&gt;&lt;/i&gt; &lt;/span&gt;&lt;br /&gt;
&lt;span style="font-family: Arial; font-size: small;"&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;script type="text/javascript"&gt;
  /**
    * var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread] 
    */
  (function() {
   var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;
   dsq.src = 'http://economiaaplicada.disqus.com/embed.js';
   (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);
  })();
&lt;/script&gt;&lt;br /&gt;
&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;br /&gt;
&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-5100752773053515169?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/i_2HvbQZGUrdxOyLzvk-2gJk3EY/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/i_2HvbQZGUrdxOyLzvk-2gJk3EY/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/i_2HvbQZGUrdxOyLzvk-2gJk3EY/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/i_2HvbQZGUrdxOyLzvk-2gJk3EY/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/IpRi5F-puyE" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/5100752773053515169/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2010/10/desestacionalizar-con-variables.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/5100752773053515169?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/5100752773053515169?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/IpRi5F-puyE/desestacionalizar-con-variables.html" title="Desestacionalizar con variables dicótomas" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="http://lh3.ggpht.com/_d3SQd-Bo5N4/TKYuQUFDe7I/AAAAAAAAAag/MIQveqysENI/s72-c/image_thumb%5B18%5D.png?imgmax=800" height="72" width="72" /><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/10/desestacionalizar-con-variables.html</feedburner:origLink></entry><entry gd:etag="W/&quot;CUYFR3k8eyp7ImA9Wx5bFk4.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-2602900063640068913</id><published>2010-09-21T22:49:00.013-06:00</published><updated>2010-11-01T11:38:36.773-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-11-01T11:38:36.773-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><title>Portafolio Teorías de análisis de Cadenas Productivas</title><content type="html">&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.agroancash.gob.pe/public/dpa/imagen/cadena_algodon.png" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="199" src="http://www.agroancash.gob.pe/public/dpa/imagen/cadena_algodon.png" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Comparto este portafolio con mis compañeros de clase de la Mención de Desarrollo Territorial.&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;&lt;b&gt;Nota: Es recomendable dar clic derecho sobre el archivo y "guardar como". Por favor, agregar un comentario y suscribirse por correo.&lt;/b&gt;&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;b style="color: red;"&gt;ASIGNATURA TEORIAS DE ANALISIS DE CADENAS PRODUCTIVAS&lt;/b&gt;&lt;br /&gt;
&lt;i&gt;Profesor. Ervin Antonio Vargas Pérez&lt;/i&gt;&lt;br /&gt;
&lt;i&gt;berthita050605@yahoo.es&lt;/i&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/syllabus-CADENASPRODUCTIVAS-2010.doc"&gt;SYLLABUS&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;UNIDAD I&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;i&gt;&lt;b&gt;Nota:&lt;span style="background-color: white;"&gt; &lt;/span&gt;&lt;/b&gt;&lt;span style="background-color: white; color: #550055;"&gt;Deben centrarse en dos archivos: 1.- archivo de trabajo de grupo, ahí se especifica el producto y país que les corresponde por número de grupo según orden que me pasó Angeles. 2.- documento de resumen de literaturas de cadenas en cinco paises de centroamerica. El trabajo es analizar y comentar los productos elegidos, se hará en sesión de discusión. El valor y fecha de realización lo acordaremos hoy 28 de septiembre en el aula. Las demás son información de lo que hemos visto.&lt;/span&gt;&lt;/i&gt;&lt;b&gt; &lt;/b&gt;&lt;/div&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/unidad-1-ervinvargasperez.ppt"&gt;unidad-1-ervinvargasperez.ppt&lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/EFECTOS-SOCIALES-DE-LA-GLOBALIZACION.doc"&gt;EFECTOS-SOCIALES-DE-LA-GLOBALIZACION.doc&lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/Resumendelitteraturedecadenasdevaloren5paises-Jansen_2006.pdf"&gt;Resumendelitteraturedecadenasdevaloren5paises-Jansen_2006.pdf&lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/Grupos.doc"&gt;&lt;br /&gt;
&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;UNIDAD II&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: left;"&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/TRABAJO-DE-GRUPO.doc"&gt;TRABAJO-DE-GRUPO.doc&lt;/a&gt;&lt;b&gt; &lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/Grupos.doc"&gt;Grupos.doc (NUEVO)&lt;/a&gt;&amp;nbsp; (recuerden que se entrega el viernes 8 de octubre)&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/Negocios-Inclusivos.pptx"&gt;Negocios-Inclusivos.pptx (NUEVO)&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/METODOLOGIA-APA-ERVIN.zip"&gt;METODOLOGIA-APA-ERVIN.zip &lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/Vacuno.zip"&gt;Vacuno.zip &lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/CADENAS/La-mayoria-de-los-economistas-son-pedantes-y-agresivos.doc"&gt;La-mayoria-de-los-economistas-son-pedantes-y-agresivos.doc &lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-de-cadenas-productivas/Dinamicadelacadenadevalor.pptx"&gt;Dinámica de la cadena de valor.pptx&lt;/a&gt; (NUEVO)&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-de-cadenas-productivas/IntegracionVerticalyhorizontal.pptx"&gt;Integración Vertical y Horizontal.pptx&lt;/a&gt;&amp;nbsp; (NUEVO)&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-de-cadenas-productivas/Trabajosfinales.doc"&gt;Trabajos finales Orientaciones.doc&lt;/a&gt;&amp;nbsp; (NUEVO)&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;script type="text/javascript"&gt;
  /**
    * var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread] 
    */
  (function() {
   var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;
   dsq.src = 'http://economiaaplicada.disqus.com/embed.js';
   (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);
  })();
&lt;/script&gt;&lt;br /&gt;
&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;br /&gt;
&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;input name="IL_RELATED_TAGS" type="hidden" value="1" /&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-2602900063640068913?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/lTEQtyrUfR4izIOMLHGfjO6DdGc/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/lTEQtyrUfR4izIOMLHGfjO6DdGc/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/lTEQtyrUfR4izIOMLHGfjO6DdGc/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/lTEQtyrUfR4izIOMLHGfjO6DdGc/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/shgGSaPZMsg" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/2602900063640068913/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2010/09/portafolio-teorias-de-analisis-de.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/2602900063640068913?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/2602900063640068913?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/shgGSaPZMsg/portafolio-teorias-de-analisis-de.html" title="Portafolio Teorías de análisis de Cadenas Productivas" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/09/portafolio-teorias-de-analisis-de.html</feedburner:origLink></entry><entry gd:etag="W/&quot;D08MR3s_cSp7ImA9Wx5bGEk.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-3683558834661250710</id><published>2010-09-20T22:19:00.024-06:00</published><updated>2010-11-03T22:44:46.549-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-11-03T22:44:46.549-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><title>Portafolio Economía Agroindustrial</title><content type="html">&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.papin.pe/wp-content/uploads/agroindustria.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://www.papin.pe/wp-content/uploads/agroindustria.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Comparto este portafolio con mis compañeros de clase de la Mención de Desarrollo Territorial.&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;&lt;b&gt;Nota: Es recomendable dar clic derecho sobre el archivo y "guardar como". Por favor, agregar un comentario y suscribirse por correo.&lt;/b&gt;&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b style="color: red;"&gt;ASIGNATURA ECONOMIA AGROINDUSTRIAL&lt;/b&gt;&lt;br /&gt;
&lt;i&gt;Profesor. Luís Rodríguez&lt;/i&gt;&lt;br /&gt;
&lt;b&gt;CONTENIDO DEL DISCO##############################&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: center;"&gt;---Carpeta Teoría empresa-----&lt;/div&gt;&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Direcciones-de-teoria-de-la-empresa.docx"&gt;Direcciones-de-teoria-de-la-empresa.docx&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000010te1.ppt"&gt;Ppt0000010te1.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000011te2.ppt"&gt;Ppt0000011te2.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000012te3.ppt"&gt;Ppt0000012te3.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000017te7.ppt"&gt;Ppt0000017te7.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000018te8.ppt"&gt;Ppt0000018te8.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000020tera.ppt"&gt;Ppt0000020tera.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000022.ppt"&gt;Ppt0000022.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000023.ppt"&gt;Ppt0000023.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000024.ppt"&gt;Ppt0000024.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000025.ppt"&gt;Ppt0000025.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000026.ppt"&gt;Ppt0000026.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000027.ppt"&gt;Ppt0000027.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000028.ppt"&gt;Ppt0000028.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000029.ppt"&gt;Ppt0000029.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/Teoria-empresa/Ppt0000030.ppt"&gt;Ppt0000030.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: center;"&gt;---DOCUMENTOS------&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;b&gt;UNIDAD I&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: left;"&gt;&lt;b&gt;Definiciones de agroindustria&lt;/b&gt;&lt;/div&gt;&lt;/div&gt;&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-I/Definiciones_AGROINDUSTRIA.pdf"&gt;Definiciones_AGROINDUSTRIA.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Paradigma Tecnológico&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-I/cambio-paradigma.pdf"&gt;Cambio-paradigma.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;El modelo lineal de Innovación &lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-I/0103_InnovacionModelos.pdf"&gt;0103_InnovacionModelos.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;¿Qué es Innovación?&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-I/TiposInnova2.ppt"&gt;TiposInnova2.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Política de Innovación &lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-I/PoliticaInnovacion.pdf"&gt;PoliticaInnovacion.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Sistemas de Innovación (enfoque RALIS) &lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-I/mp-wp2_RALIS_espanol.pdf"&gt;mp-wp2_RALIS_espanol.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Video: Tecnología: Odisea 2001 &lt;/b&gt;&lt;br /&gt;
&lt;object height="344" width="425"&gt;&lt;param name="movie" value="http://www.youtube.com/v/PxWb9o6zG4s?fs=1&amp;amp;hl=es_ES"&gt;&lt;/param&gt;&lt;param name="allowFullScreen" value="true"&gt;&lt;/param&gt;&lt;param name="allowscriptaccess" value="always"&gt;&lt;/param&gt;&lt;embed src="http://www.youtube.com/v/PxWb9o6zG4s?fs=1&amp;amp;hl=es_ES" type="application/x-shockwave-flash" allowscriptaccess="always" allowfullscreen="true" width="425" height="344"&gt;&lt;/embed&gt;&lt;/object&gt;&lt;br /&gt;
&lt;i style="background-color: yellow;"&gt;aquí termina unidad I del disco&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;UNIDAD II&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: left;"&gt;&lt;b&gt;Modelos de Gestión de Información y Conocimiento &lt;/b&gt;&lt;/div&gt;&lt;/div&gt;&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-II/Nonaka-Espa%C3%B1ol-Creacion-dinamica-del-conocimiento.pdf"&gt;Nonaka-Español-Creacion-dinamica-del-conocimiento.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Gerencia Sostenible&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-II/GerenciaDesa.Sostenible.pdf"&gt;GerenciaDesa.Sostenible.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Mapeo de Información y Conocimiento en las Cadenas Productivas &lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-II/DesarrolloLocalsostenible.ppt"&gt;DesarrolloLocalsostenible.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;i style="background-color: yellow;"&gt;aquí termina unidad II del disco&lt;/i&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;UNIDAD III&lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: left;"&gt;&lt;b&gt;Enfoques prevalecientes en Nicaragua &lt;/b&gt;&lt;/div&gt;&lt;/div&gt;&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-III/EnfoquesAgroin.ppt"&gt;EnfoquesAgroin.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Guía de Análisis de Cadenas Productivas &lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-III/guiaCadenas.pdf"&gt;guiaCadenas.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Metodología Prospección de demandas Tecnológicas en Cadenas Productivas&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-III/8-ENTORNO-Secuencia-2-EDITADO-revisado-diagramado.pdf"&gt;8-ENTORNO-Secuencia-2-EDITADO-revisado-diagramado.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;i style="background-color: yellow;"&gt;aquí termina unidad III del disco&lt;/i&gt;&lt;b&gt; &lt;/b&gt;&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;b&gt;UNIDAD IV&amp;nbsp;&lt;/b&gt;&lt;/div&gt;&lt;b&gt;&amp;nbsp;Mapeo de Innovaciones en Nicaragua&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/EstudioInnovacionNicaragua.pdf"&gt;EstudioInnovacionNicaragua.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Pre-Estudio de Innovación Sistema Agroalimentario Nicaraguense&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/isnardp12sp.pdf"&gt;isnardp12sp.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Estudio de Investigación &amp;amp; Desarrollo Agropecuario en Centro América&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ASTICentralAmerica-Sp.pdf"&gt;ASTICentralAmerica-Sp.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Estudios de cadenas productivas en Nicaragua&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/cadena-cafe.pdf"&gt;cadena-cafe.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/cadena-de-valor.pdf"&gt;cadena-de-valor.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Carne.pdf"&gt;Cadena_Carne.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Etanol.pdf"&gt;Cadena_Etanol.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Frutas.pdf"&gt;Cadena_Frutas.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Horticola.pdf"&gt;Cadena_Horticola.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Mani.pdf"&gt;Cadena_Mani.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Marisco.pdf"&gt;Cadena_Marisco.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Melon.pdf"&gt;Cadena_Melon.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Miel.pdf"&gt;Cadena_Miel.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Platano.pdf"&gt;Cadena_Platano.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Queso.pdf"&gt;Cadena_Queso.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Soya.pdf"&gt;Cadena_Soya.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Uva.pdf"&gt;Cadena_Uva.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Cadena_Yuca.pdf"&gt;Cadena_Yuca.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/cadenaAjonjoli.pdf"&gt;cadenaAjonjoli.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/Frijol.pdf"&gt;Frijol.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/UNIDAD-IV/ESTUDIOSCADENAS/rde_cv_lagra.pdf"&gt;rde_cv_lagra.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;i style="background-color: yellow;"&gt;aquí termina última unidad del disco&lt;/i&gt;&lt;b&gt; &lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;EJERCICIO&lt;/b&gt;&lt;/div&gt;&lt;b&gt;Concepto de Mis Redes&lt;/b&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/Misredes-Estudio#1.pdf"&gt;Misredes-Estudio#1.pdf&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Herramienta Ejercicio I&lt;/b&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/2.Herramienta-estudio-1_1.pdf"&gt;2.Herramienta-estudio-1_1.pdf&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
Hoja para llenar datos y graficar ejercicio I&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/Procesamiento-herramienta-est1.xls"&gt;Procesamiento-herramienta-est1.xls&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Guía ejercicio II&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/Pasos-sub-estudio-2-Organizacion.pdf"&gt;Pasos-sub-estudio-2-Organizacion.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Guía ejercicio III&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/Aprovechando-colaboraciones-actuales-y-futuras.pdf"&gt;Aprovechando-colaboraciones-actuales-y-futuras.pdf&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Carpeta ejercicios de ejemplo de cadenas&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Ejercicios por cadena&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/Ejercicio-conceptos-de-Cadena.doc"&gt;Ejercicio-conceptos-de-Cadena.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/Ejercicio-conceptos-de-Cadena.ppt"&gt;Ejercicio-conceptos-de-Cadena.ppt&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Cadena de valor Café&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/cadenadevalorcafe/Camino-logico-cafe.ppt"&gt;Camino-logico-cafe.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/cadenadevalorcafe/Identificacion-de-actores.doc"&gt;Identificacion-de-actores.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/cadenadevalorcafe/Mapeo-de-la-cadena-de-cafe.doc"&gt;Mapeo-de-la-cadena-de-cafe.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/cadenadevalorcafe/Priorizacion-de-problemas.xls"&gt;Priorizacion-de-problemas.xls&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/cadenadevalorcafe/priorizacion-de-puntos-criticos.doc"&gt;priorizacion-de-puntos-criticos.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/cadenadevalorcafe/Arbol-de-problemas-y-soluciones.doc"&gt;Arbol-de-problemas-y-soluciones.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Cadena de valor Frijol&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORFRIJOL/Arbol-de-problemas-Cadena-de-frijol.doc"&gt;Arbol-de-problemas-Cadena-de-frijol.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORFRIJOL/Arbol-de-problemas-y-soluciones.ppt"&gt;Arbol-de-problemas-y-soluciones.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORFRIJOL/Arbol-de-soluciones-Cadena-de-frijol.doc"&gt;Arbol-de-soluciones-Cadena-de-frijol.doc&lt;/a&gt;&lt;br /&gt;
Arbol-de-soluciones-Cadena-de-frijol.doc&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORFRIJOL/Camino-logico-frijol.ppt"&gt;Camino-logico-frijol.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORFRIJOL/Identificacion-de-actores.xls"&gt;Identificacion-de-actores.xls&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORFRIJOL/Mapa-de-la-cadena-de-frijol.doc"&gt;Mapa-de-la-cadena-de-frijol.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORFRIJOL/PRESEN-1.PPT"&gt;PRESEN-1.PPT&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORFRIJOL/Priorizacion-de-problemas.xls"&gt;Priorizacion-de-problemas.xls&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Cadena valor Hortalizas&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORHORTALIZAS/Actores-y-Mapeo-de-la-cadena.ppt"&gt;Actores-y-Mapeo-de-la-cadena.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORHORTALIZAS/Analisis-de-puntos-criticos.doc"&gt;Analisis-de-puntos-criticos.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORHORTALIZAS/Camino-logico-raices-y-tuberculos.ppt"&gt;Camino-logico-raices-y-tuberculos.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/CADENAVALORHORTALIZAS/Arboles-de-Problemas-y-Soluciones.doc"&gt;Arboles-de-Problemas-y-Soluciones.doc&lt;/a&gt;&lt;br /&gt;
Formatos de ejercicios&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/FORMATOEJERCICIOS/Ejercicio-1.doc"&gt;Ejercicio-1.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/FORMATOEJERCICIOS/Ejercicio-2.doc"&gt;Ejercicio-2.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/FORMATOEJERCICIOS/Ejercicio-3.doc"&gt;Ejercicio-3.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/FORMATOEJERCICIOS/Ejercicio-4.doc"&gt;Ejercicio-4.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/FORMATOEJERCICIOS/Ejercicio-5.doc"&gt;Ejercicio-5.doc&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;Presentaciones&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/presentaciones/CADENAS-DE-VALOR-PRODUCTIVA.ppt"&gt;CADENAS-DE-VALOR-PRODUCTIVA.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/presentaciones/conceptos.ppt"&gt;conceptos.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/presentaciones/Resultados-evaluaciones.ppt"&gt;Resultados-evaluaciones.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/presentaciones/Sesion-1-Fundamentos-para-desarrollar-la-estrategia.ppt"&gt;Sesion-1-Fundamentos-para-desarrollar-la-estrategia.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/presentaciones/Sesion-2-Principios-para-desarrollar-la-estrategia.ppt"&gt;Sesion-2-Principios-para-desarrollar-la-estrategia.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/presentaciones/Sesion-3-Analisis-de-puntos-criticos-y-limitantes.ppt"&gt;Sesion-3-Analisis-de-puntos-criticos-y-limitantes.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/presentaciones/Sesion-3-Dise%C3%B1o-del-plan-para-la-competitividad.ppt"&gt;Sesion-3-Diseño-del-plan-para-la-competitividad.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/DOCUMENTOS/EJERCICIOS/CADENAS/presentaciones/Sesion-3-Identificacion-de-actores-y-mapeo.ppt"&gt;Sesion-3-Identificacion-de-actores-y-mapeo.ppt&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;i style="background-color: yellow;"&gt;aquí termina carpeta de ejercicios del disco&lt;/i&gt;&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;br /&gt;
&lt;/b&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/Primer-trabajo-de-Economia-Agroindustrial.doc?attredirects=0&amp;amp;d=1"&gt;&lt;b&gt;Orientaciones para el Primer trabajo.doc&lt;/b&gt;&amp;nbsp;&lt;/a&gt;&lt;br /&gt;
&lt;b&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Algunas lecturas para el Primer trabajo a entregar el viernes 15 de octubre&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/airalfinal.pdf"&gt;La agroindustria rural en América Latina&lt;/a&gt; &lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/Economia-Agroindustrial/G2289e-Wilson-Peres-politica-industrial-en-America-Latina.pdf"&gt;G2289e-Wilson-Peres-politica-industrial-en-America-Latina.pdf&lt;/a&gt; &lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/enfqquecluster.pdf?attredirects=0&amp;amp;d=1"&gt;enfqquecluster.pdf &lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/LuisCoto.zip?attredirects=0&amp;amp;d=1"&gt;LuisCoto.zip&lt;/a&gt;&lt;/b&gt;&amp;nbsp; &lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/Agroindustria-Mundial-y-AL-OK.pdf?attredirects=0&amp;amp;d=1"&gt;Agroindustria-Mundial-y-AL-OK.pdf &lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/TALLERCLUSTERS.pdf"&gt;TALLERCLUSTERS.pdf (NUEVO)&lt;/a&gt;&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/CAFEPACIFICO.xls?attredirects=0&amp;amp;d=1"&gt;CAFE PACIFICO.xls&lt;/a&gt; (NUEVO)&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/IntegracionCadenasValor.ppt?attredirects=0&amp;amp;d=1"&gt;Integracion Cadenas Valor.ppt&lt;/a&gt;&amp;nbsp; (NUEVO)&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/Margenescomerciales.doc?attredirects=0&amp;amp;d=1"&gt;Margenes comerciales.doc&lt;/a&gt; (NUEVO)&lt;/b&gt;&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/agroindustrial-portafolio/cadenarural.pdf?attredirects=0&amp;amp;d=1"&gt;cadena rural.pdf&lt;/a&gt; (NUEVO)&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;script type="text/javascript"&gt;
  /**
    * var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread] 
    */
  (function() {
   var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;
   dsq.src = 'http://economiaaplicada.disqus.com/embed.js';
   (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);
  })();
&lt;/script&gt;&lt;br /&gt;
&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;br /&gt;
&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-3683558834661250710?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/4b8yBisDpsUkLrEn5U9KpYfaLyM/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/4b8yBisDpsUkLrEn5U9KpYfaLyM/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/4b8yBisDpsUkLrEn5U9KpYfaLyM/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/4b8yBisDpsUkLrEn5U9KpYfaLyM/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/AH8d_0FvIWQ" height="1" width="1"/&gt;</content><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/3683558834661250710?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/3683558834661250710?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/AH8d_0FvIWQ/portafolio-economia-agroindustrial.html" title="Portafolio Economía Agroindustrial" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/09/portafolio-economia-agroindustrial.html</feedburner:origLink></entry><entry gd:etag="W/&quot;DE4CSXw-fyp7ImA9Wx9TGEQ.&quot;"><id>tag:blogger.com,1999:blog-6233980465901931861.post-942059211025466508</id><published>2010-09-20T22:09:00.008-06:00</published><updated>2010-11-27T16:29:28.257-06:00</updated><app:edited xmlns:app="http://www.w3.org/2007/app">2010-11-27T16:29:28.257-06:00</app:edited><category scheme="http://www.blogger.com/atom/ns#" term="feature" /><title>Portafolio Análisis Territorial I</title><content type="html">&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://sphotos.ak.fbcdn.net/hphotos-ak-snc3/hs486.snc3/26570_10150148401885655_587310654_12018754_4171141_n.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="240" src="http://sphotos.ak.fbcdn.net/hphotos-ak-snc3/hs486.snc3/26570_10150148401885655_587310654_12018754_4171141_n.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
Comparto este portafolio con mis compañeros de clase de la Mención de Desarrollo Territorial.&lt;br /&gt;
&lt;br /&gt;
&lt;i&gt;&lt;b&gt;Nota: Es recomendable dar clic derecho sobre el archivo y "guardar como". Por favor, agregar un comentario y suscribirse por correo.&lt;/b&gt;&lt;/i&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b style="color: red;"&gt;ASIGNATURA ANALISIS TERRITORIAL I &lt;/b&gt;&lt;br /&gt;
&lt;i&gt;Profesor. Luís Murillo&lt;/i&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/ANALISIS-TERRITORIAL-I/2010-III-C-Sylabus-analisis-territorial-I.docx"&gt;SYLLABUS&lt;/a&gt;&lt;br /&gt;
&lt;b&gt;UNIDAD I&lt;/b&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/ANALISIS-TERRITORIAL-I/1-Territorio-y-enfoque-territorial.pdf"&gt;1. Territorio y enfoque territorial.pdf&lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/ANALISIS-TERRITORIAL-I/2-DL-Y-analisis-territorial.pdf"&gt;2. DL y análisis territorial.pdf&lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/ANALISIS-TERRITORIAL-I/3-Organizacion-de-la-produccion-en-el-territorio.pdf"&gt;3. Organización de la producción en el territorio.pdf&lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/ANALISIS-TERRITORIAL-I/4-Revision-heterodoxa-del-DT.pdf"&gt;4. Revisión heterodoxa del DT.pdf&lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/ANALISIS-TERRITORIAL-I/5-Sergio-Bosier-Teorias-del-DT.pdf"&gt;5. Sergio Bosier Teorías del DT.pdf&lt;/a&gt;&lt;br /&gt;
&lt;a href="http://moraleseconoia.zxq.net/blog_de_moraleseconomia/ANALISIS-TERRITORIAL-I/6-Territorios_en_la_glob.pdf"&gt;6. Territorios en la glob.pdf&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;PRESENTACIONES&lt;/b&gt;&lt;/div&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/OrdenamientoTerritorial.pptx?attredirects=0&amp;amp;d=1"&gt;OrdenamientoTerritorial.pptx&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/Organizaci%C3%B3ndelaproducci%C3%B3nenlosterritorios.pptx?attredirects=0&amp;amp;d=1"&gt;Organizacion de la produccion en los territorios.pptx&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/Territoriosenlaglobalizaci%C3%B3n.pptx?attredirects=0&amp;amp;d=1"&gt;Territorios en la globalizacion.pptx&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;DOCUMENTO PARA EXPOSICIONES&lt;/b&gt;&lt;/div&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/EstadodeOTenCAyRD.zip?attredirects=0&amp;amp;d=1"&gt;Estado de OTen CA y RD.zip&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style="text-align: center;"&gt;&lt;b&gt;CARTILLAS&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/1Cartilla...pdf?attredirects=0&amp;amp;d=1"&gt;1Cartilla...pdf&lt;/a&gt;&amp;nbsp; &lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/2Cartilla.._1.pdf?attredirects=0&amp;amp;d=1"&gt;2Cartilla.._1.pdf&lt;/a&gt; &lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/3Cartilla3ProspectivaF.pdf?attredirects=0&amp;amp;d=1"&gt;3Cartilla3ProspectivaF.pdf&lt;/a&gt; &lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: left;"&gt;&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/4Cartilla4PropuestaF.pdf?attredirects=0&amp;amp;d=1"&gt;4Cartilla4PropuestaF.pdf&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/EstructuraDIAGNOSTICO.docx?attredirects=0&amp;amp;d=1"&gt;Estructura DIAGNOSTICO.docx (NUEVO)&lt;/a&gt;&amp;nbsp;&amp;nbsp; 27-SABADO-NOVIEMBRE&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;br /&gt;
&lt;/div&gt;&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/El_Salvador.ppt?attredirects=0&amp;amp;d=1"&gt;El_Salvador.ppt NUEVO&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/costa_rica.pptx?attredirects=0&amp;amp;d=1"&gt;costa_Rica.pptx NUEVO&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/OT%2BNicaragua.zip?attredirects=0&amp;amp;d=1"&gt;Nicaragua.zip NUEVO&lt;/a&gt;&lt;br /&gt;
&lt;a href="https://sites.google.com/site/moraleseconomia/analisis-territorial/OrdenamientoPanam%C3%A1.pptx?attredirects=0&amp;amp;d=1"&gt;OrdenamientoPanamá.pptx NUEVO&lt;/a&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div id="disqus_thread"&gt;&lt;/div&gt;&lt;script type="text/javascript"&gt;
  /**
    * var disqus_identifier; [Optional but recommended: Define a unique identifier (e.g. post id or slug) for this thread] 
    */
  (function() {
   var dsq = document.createElement('script'); dsq.type = 'text/javascript'; dsq.async = true;
   dsq.src = 'http://economiaaplicada.disqus.com/embed.js';
   (document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(dsq);
  })();
&lt;/script&gt;&lt;br /&gt;
&lt;noscript&gt;Please enable JavaScript to view the &amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;a href="http://disqus.com/?ref_noscript=economiaaplicada"&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;comments powered by Disqus.&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;lt;/a&amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;amp;gt;&lt;/noscript&gt;&lt;br /&gt;
&lt;a class="dsq-brlink" href="http://disqus.com/"&gt;blog comments powered by &lt;span class="logo-disqus"&gt;Disqus&lt;/span&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;GRACIAS POR TU SUSCRIPCIÓN 
morales.economia@gmail.com&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/6233980465901931861-942059211025466508?l=moraleseconomia.blogspot.com' alt='' /&gt;&lt;/div&gt;
&lt;p&gt;&lt;a href="http://feedads.g.doubleclick.net/~a/O4IFev8hA_M03LQzKUgIQ1Q8PbU/0/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/O4IFev8hA_M03LQzKUgIQ1Q8PbU/0/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;br/&gt;
&lt;a href="http://feedads.g.doubleclick.net/~a/O4IFev8hA_M03LQzKUgIQ1Q8PbU/1/da"&gt;&lt;img src="http://feedads.g.doubleclick.net/~a/O4IFev8hA_M03LQzKUgIQ1Q8PbU/1/di" border="0" ismap="true"&gt;&lt;/img&gt;&lt;/a&gt;&lt;/p&gt;&lt;img src="http://feeds.feedburner.com/~r/blogspot/LpVKv/~4/Ji_HylH6vck" height="1" width="1"/&gt;</content><link rel="replies" type="application/atom+xml" href="http://moraleseconomia.blogspot.com/feeds/942059211025466508/comments/default" title="Enviar comentarios" /><link rel="replies" type="text/html" href="http://moraleseconomia.blogspot.com/2010/09/portafolio-analisis-territorial-i.html#comment-form" title="0 comentarios" /><link rel="edit" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/942059211025466508?v=2" /><link rel="self" type="application/atom+xml" href="http://www.blogger.com/feeds/6233980465901931861/posts/default/942059211025466508?v=2" /><link rel="alternate" type="text/html" href="http://feedproxy.google.com/~r/blogspot/LpVKv/~3/Ji_HylH6vck/portafolio-analisis-territorial-i.html" title="Portafolio Análisis Territorial I" /><author><name>morales.economia</name><uri>http://www.blogger.com/profile/02547898775629781815</uri><email>noreply@blogger.com</email></author><thr:total>0</thr:total><feedburner:origLink>http://moraleseconomia.blogspot.com/2010/09/portafolio-analisis-territorial-i.html</feedburner:origLink></entry><entry gd:etag="W/&quot;C04GQHo8fip7ImA9Wx5XGEs.&quot;"><id>tag:blogger.com,1999:blog-6233980465901
