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      <title>My distinguido wall by edgar camacho</title>
      <link>https://padlet.com/camachoedgar783/qj8j9w39ypj0</link>
      <description>Hecho con un frenesí creativo</description>
      <language>en-us</language>
      <pubDate>2017-09-07 00:11:54 UTC</pubDate>
      <lastBuildDate>2025-12-22 19:27:43 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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      <item>
         <title>INTRODUCCION AL ESTUDIO DE LA CIENCIA ECONÓMICA</title>
         <author>camachoedgar783</author>
         <link>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343063</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2017-09-07 00:12:57 UTC</pubDate>
         <guid>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343063</guid>
      </item>
      <item>
         <title>MARCO GENERAL DE LA ECONOMIA </title>
         <author>camachoedgar783</author>
         <link>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343429</link>
         <description><![CDATA[<div>La ciencia económica forma parte del conjunto de disciplinas sociales que tienen como objeto el estudio del hombre en sus diversas manifestaciones. <br>una de las características destacadas de la economia es la rapidez con la que se introduce la inovacciones en casi todos los sectores. <br>la economía se basa a menudo en análisis y teorías </div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-07 00:16:09 UTC</pubDate>
         <guid>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343429</guid>
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      <item>
         <title>ECONOMÍA COMO CIENCIA </title>
         <author>camachoedgar783</author>
         <link>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343473</link>
         <description><![CDATA[<div>OBJETIVO<br>tiene como objetivo el problema económico&nbsp;<br>MÉTODO&nbsp;<br>la economía como tiene como fin la formulación de leyes o principios generales que permitan cierto grado de predicción de los fenómenos económicos<br>METODO INDUCTIVO&nbsp;<br>Es aquel que permite pasa el conocimiento del especifico y particular al conocimiento de lo general y universal&nbsp;<br>METODO DEDUCTIVO&nbsp;<br>Es aquel que permite pasar el conocimiento en lo general al conocimiento de lo particular </div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-07 00:16:33 UTC</pubDate>
         <guid>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343473</guid>
      </item>
      <item>
         <title>ESCASES COMO PROBLEMA CENTRAL DE LA ECONOMIA </title>
         <author>camachoedgar783</author>
         <link>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343529</link>
         <description><![CDATA[<div>el concepto de escases en la economía, no designa la falta absoluta de un bien, si no la relativa insuficiensia del mismo con respecto a las necesidades deseos o requerimientos de los consumidores.<br>no todos los recursos son escasos algunos recursos naturales como el caso del oxigeno o de los rayos solares o del agua del mar  estan disponibles en una escala tan grande que la cantidad disponible exede que decearian los usuarios a un precio de ceros.<br><br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-07 00:17:01 UTC</pubDate>
         <guid>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343529</guid>
      </item>
      <item>
         <title>METAS SOCIALES DELA ECONOMÍA </title>
         <author>camachoedgar783</author>
         <link>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343551</link>
         <description><![CDATA[<div>la funcion de la economia termina con el analisis de la situacion economica y la formulacion de formas mas eficientes de disponer de los recursos economicos<br>&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-07 00:17:11 UTC</pubDate>
         <guid>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343551</guid>
      </item>
      <item>
         <title>SISTEMA ECONÓMICO</title>
         <author>camachoedgar783</author>
         <link>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343796</link>
         <description><![CDATA[<div>ESTRUCTURA ECONOMICA&nbsp;<br>-necesidades humanas: biologicas,&nbsp; psiquicas culturales<br>-problemas economicos<br>-actividades economicas: produccion cambio distribuccion consumo<br>-factores productivos: tierra trabajo capital y organizacion </div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-07 00:18:54 UTC</pubDate>
         <guid>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185343796</guid>
      </item>
      <item>
         <title>PRINCIPALES ESCUELAS DEL PENSAMIENTO ECONÓMICO </title>
         <author>camachoedgar783</author>
         <link>https://padlet.com/camachoedgar783/qj8j9w39ypj0/wish/185346243</link>
         <description><![CDATA[<div>ESCUELA CLASICA&nbsp;<br>inicia la construccion formal de una teoria basada en el valor, trabajo o tiempo de trabajo incorporado o requerido en la fabricacion de un bien, como explicacion fundamental del funcionamiento de la economia.</div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:287,&quot;url&quot;:&quot;http://2.bp.blogspot.com/-811l6CT8Kvo/TjswO65TaiI/AAAAAAAAABI/xwzHx1Vib4A/s1600/ESC+CLASICA.jpg&quot;,&quot;width&quot;:410}" data-trix-content-type="image"><img src="http://2.bp.blogspot.com/-811l6CT8Kvo/TjswO65TaiI/AAAAAAAAABI/xwzHx1Vib4A/s1600/ESC+CLASICA.jpg" width="410" height="287"><figcaption class="attachment__caption"></figcaption></figure></div><div>ESCUELA MARXISTA <br>es una teoria clasica del valor, trabajo que permite explicaciones historicas y dinámicas de lo que es el sistema capitalista poniendo de&nbsp; manifiesto la importancia de la explotacion del trabajador - obrero como motor fundamental de la economia&nbsp; <br>el marxismo no es solo una doctrina economica, es una concepcion de mundo que implica aspectos filosoficos sociales, economicos y politicos<br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:300,&quot;url&quot;:&quot;http://www.filosofia.mx/images/uploads/120320-NV_thumb.png&quot;,&quot;width&quot;:458}" data-trix-content-type="image"><img src="http://www.filosofia.mx/images/uploads/120320-NV_thumb.png" width="458" height="300"><figcaption class="attachment__caption"></figcaption></figure><br>ESCUELA NEOCLASICA&nbsp;<br>Las nuevas condiciones sociales que generaba el desarrollo de l a industria permitieron que los neoclasicos pudieran desarrollar explicaciones teoricas a partir de la hipotesis que suponia la actividad individual de cada miembro de la sociedad.<br><figure class="attachment attachment--preview" 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" 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         <enclosure url="" />
         <pubDate>2017-09-07 00:33:47 UTC</pubDate>
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