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	<title>Microeconomía &#187; General</title>
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	<itunes:summary>Diapositivas, ejercicios, problemas, solucionarios, videos, libros electrónicos</itunes:summary>
	<itunes:author>Microeconomía</itunes:author>
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		<title>Microeconomía &#187; General</title>
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		<title>No existen bienes Giffen pero sí comportamientos Giffen</title>
		<link>http://microeconomia.org/guillermopereyra/2011/10/31/%c2%bfrealmente-existen-los-bienes-giffen/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/10/31/%c2%bfrealmente-existen-los-bienes-giffen/#comments</comments>
		<pubDate>Tue, 01 Nov 2011 00:09:25 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>
		<category><![CDATA[Giffen]]></category>
		<category><![CDATA[introducción microeconomía]]></category>
		<category><![CDATA[Microeconomía I]]></category>

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		<description><![CDATA[Buscando material de soporte a mi asignatura de Teor&#237;a Econ&#243;mica II, que corresponde al nivel introductorio de Microeconom&#237;a, me encontr&#233; con un un v&#237;deo sobre los Bienes Giffen.El v&#237;deo ha sido publicado por la Universidad Internacional de La Rioja (UNIR), en Espa&#241;a. Desde el punto de vista medi&#225;tico, la edici&#243;n es de muy buena calidad. [...]]]></description>
			<content:encoded><![CDATA[<p style="text-align: justify;"><img align="left" height="240" hspace="10" src="http://img.sparknotes.com/figures/F/f1e0c2f74559ba15df2efc07aa980dba/giffen.gif" title="Bien Giffen" vspace="10" width="320" />Buscando material de soporte a mi asignatura de Teor&iacute;a Econ&oacute;mica II, que corresponde al nivel introductorio de Microeconom&iacute;a, me encontr&eacute; con un un v&iacute;deo sobre los Bienes Giffen.<a href="http://youtu.be/A-0wGrh9Yb0">El v&iacute;deo ha sido publicado</a> por la Universidad Internacional de La Rioja (UNIR), en Espa&ntilde;a. Desde el punto de vista medi&aacute;tico, la edici&oacute;n es de muy buena calidad. Pero en relaci&oacute;n a los contenidos me surgen serias dudas.</p>
<p style="text-align: justify;">Se entienden los bienes Giffen como una curiosidad te&oacute;rica m&aacute;s que una caracter&iacute;stica de ciertos bienes reales. Se trata de bienes cuya demanda queda representada por una funci&oacute;n de pendiente positiva. Es decir, se trata de bienes para los cuales la conducta del consumidor es opuesta a la denominada ley de la demanda. Si el precio de un bien sube, la ley de la demanda sostiene que la cantidad demandada es menor, pero en el caso del bien Giffen la cantidad demandada ser&iacute;a mayor.</p>
<p style="text-align: justify;">La explicaci&oacute;n te&oacute;rica de la existencia de funciones de demanda con pendiente positiva, es que frente a un incremento en el precio, por ejemplo, para los consumidores el bien se encarece mientras que otros bienes, que pueden sustituir al primero, se abaratan. En consecuencia prefieren sustituir el bien m&aacute;s caro por el m&aacute;s barato. Este efecto es conocido como el efecto sustituci&oacute;n. El efecto sustituci&oacute;n siempre sigue el comportamiento descrito por la ley de la demanda. Es decir el efecto sustituci&oacute;n siempre se opone al cambio en el precio. Si el precio sube o baja, la cantidad demandada baja o sube.</p>
<p style="text-align: justify;">Pero una subida en el precio, siguiendo con el mismo ejemplo, no s&oacute;lo genera un efecto sustituci&oacute;n. La subida <img align="right" height="243" hspace="10" src="http://www.juntadeandalucia.es/averroes/~04004802/economia/biograf_files/1marsh2.jpg" title="Alfred Marshall" vspace="10" width="170" />del precio provoca que el ingreso del consumidor, medido como su capacidad de compra del mismo bien, disminuya. Si sube el precio del bien, nuestro ingreso en t&eacute;rminos de ese bien es menor. Es decir, con nuestro ingreso monetario compramos menos del bien si el precio del bien sube. En consecuencia, si al subir el precio del bien, el ingreso del consumidor se reduce, interesa saber si con un menor ingreso, el consumidor comprar&aacute; m&aacute;s o menos de dicho bien. Si compra m&aacute;s de dicho bien, se considera que el bien es un bien inferior, mientras que si compra menos se considera que el bien es normal. La condici&oacute;n de inferior o de normal es una percepci&oacute;n del consumidor y no obedece necesariamente a los atributos del mismo bien. La mayor o menor cantidad que el consumidor demanda a consecuencia del cambio en su ingreso, se conoce como el efecto ingreso.</p>
<p style="text-align: justify;">Si al subir el precio del bien, la cantidad demandada baja por el efecto sustituci&oacute;n, pero la demanda sube y sube m&aacute;s de lo que baja, por el efecto ingreso, entonces el resultado del cambio en el precio es un incremento en la cantidad demandada del bien. Es decir, el&nbsp; bien es un bien Giffen.</p>
<p style="text-align: justify;">En consecuencia, para que el bien sea considerado Giffen, el efecto ingreso debe ser mayor y en direcci&oacute;n contraria al efecto sustituci&oacute;n. Y si el efecto ingreso tiene la direcci&oacute;n contraria al efecto sustituci&oacute;n, esto significa que el bien para ser Giffen, tiene que ser un bien inferior.</p>
<p style="text-align: justify;">Ahora bien, es posible que un bien sea inferior sin ser un bien Giffen. Esto sucede si el efecto sustituci&oacute;n es mayor al efecto ingreso. En estos casos, el bien es inferior, pero al pendiente de la demanda sigue siendo negativa. Es posible tambi&eacute;n que el bien sea inferior sin ser Giffen cuando el efecto ingreso es igual al efecto sustituci&oacute;n.</p>
<p style="text-align: justify;">Pongamos un ejemplo ilustrativo. Si el precio sube y esto provoca que el efecto sustituci&oacute;n es -10, el bien no es Giffen si siendo un bien inferior el efecto ingreso es +5, o +6, o +10. Pero si el efecto ingreso es +11 o mayor a&uacute;n, entonces el bien es Giffen. Se concluye que el bien Giffen no s&oacute;lo es inferior, sino muy inferior, tan inferior como para oponerse y superar al efecto ingreso.</p>
<p style="text-align: justify;"><img align="left" height="300" hspace="10" src="http://i43.tower.com/images/mm113912328/economic-inquiries-studies-robert-giffen-paperback-cover-art.jpg" title="Obra de Robert Giffen" vspace="10" width="200" />Pero, qu&eacute; bienes son o pueden ser Giffen. Es claro que se trata de bienes muy inferiores. Sin embargo, en la literatura microecon&oacute;mica no se encuentran ejemplos sobre los bienes Giffen. Aunque s&iacute; se encuentran ejemplos equivocados sobre su existencia.</p>
<p style="text-align: justify;">El v&iacute;deo de la UNIR sostiene que existen ejemplos reales de bienes Giffen. Menciona primero a las papas, que es adem&aacute;s el bien que habr&iacute;a dado origen al t&eacute;rmino. Supuestamente el propio Robert Giffen menciona este ejemplo. Y&nbsp; luego se menciona al arroz y los tallarines. Antes se ha sostenido que los bienes Giffen se encuentran principalmente entre los alimentos y se encuentran en zonas como China y Sudamerica. As&iacute; que estamos advertidos. En pa&iacute;ses sudamericanos y en la China, se encuentran los bienes Giffen dentro del rubro de alimentos. Estas aseveraciones me hacen recordar a una &quot;investigaci&oacute;n&quot; realizada por <a href="http://www.monografias.com/trabajos10/publica/publica.shtml#top">economistas Cubanos</a>, que encontraron muchos bienes Giffen en su pa&iacute;s, espec&iacute;ficamente en Cienfuegos y con los alimentos.</p>
<p style="text-align: justify;">Antes de desarrollar las supuestas razones que explican el por qu&eacute; los bienes mencionados ser&iacute;an bienes Giffen, el v&iacute;deo sostiene que dichos bienes, cuya demanda tiene pendiente negativa, se oponen al resto de&nbsp; bienes, que clasifica como <strong>bienes normales</strong>. De tal manera que los bienes normales ser&iacute;an aquellos bienes cuya demanda tiene pendiente negativa, es decir, que cumplen con la ley de la demanda. Pero esto tampoco es cierto. <strong>Un bien puede ser inferior y tener pendiente negativa</strong></p>
<p style="text-align: justify;"><a href="http://es.wikipedia.org/wiki/Bien_normal">Los bienes normales</a> (<a href="http://en.wikipedia.org/wiki/Normal_good">normal goods</a>) son aquellos bienes cuya demanda sigue el cambio en el ingreso del consumidor. Si el ingreso sube la demanda sube, y si el ingreso baja la demanda baja. Los cambios en la demanda resultantes de un cambio en el ingreso, no se pueden comparar con los cambios en la cantidad demandada cuando cambia el precio. Si el ingreso cambia, toda la funci&oacute;n de demanda se modifica. Pero si el precio cambia, la demanda sigue siendo la misma, pero el consumidor se mueve de un punto de la curva de demanda a otro punto de la curva de demanda. Cuando lo que se estudia es el impacto sobre la cantidad demandada a consecuencia de un cambio en el precio, se encuentra que los bienes son <a href="http://es.wikipedia.org/wiki/Bien_ordinario">ordinarios</a>, (<a href="http://en.wikipedia.org/wiki/Ordinary_good">ordinary goods</a>) cuando siguen la Ley de la Demanda, o bienes Giffen.</p>
<p style="text-align: justify;">El v&iacute;deo que comentamos, describe brevemente la supuesta historia de los bienes Giffen. Dice bien que la historia empieza con Alfred Marshall quien en 1895 en su <a href="http://www.guillermopereyra.com/documentosenpdf/principles.pdf">Principles of Economics</a> menciona el tema. Pero en Principles of Economics no se menciona a las papas sino al pan. En el Libro III, Cap&iacute;tulo VII, Value and Utility, Marshall dice, textualmente:</p>
<blockquote>
<p style="text-align: justify;">For instance, as Sir R. Giffen has pointed out, a rise in <strong>the price of bread makes so large a drain on the resources of the poorer labouring families and raises so much the marginal utility of money to them, that they are forced to curtail their consumption of meat and the more expensive farinaceous foods: and, bread being still the cheapest food which they can get and will take, they consume more, and not less of it</strong>. But such cases are rare; when they are met with, each must be treated on its own merits.</p>
</blockquote>
<p style="text-align: justify;">Lo que Marshall sostiene y que supuestamente toma de Robert Giffen, es que un incremento en el precio del pan provoca una fuerte ca&iacute;da en el ingreso real de las familias m&aacute;s pobres; que esto a su vez, provoca un incremento en la utilidad marginal del dinero, y entonces las familias m&aacute;s pobres se ven forzadas a reducir el consumo de&nbsp; carne y de otras harinas, que son bienes m&aacute;s caros y en consecuencia, el pan sigue siendo el alimento m&aacute;s barato que ellos pueden consumir y consumen m&aacute;s, no menos. Es decir, sube el precio del pan y la gente consume m&aacute;s pan.</p>
<p style="text-align: justify;">Sin embargo, de esto no se puede deducir necesariamente que la demanda del pan tenga pendiente positiva. Si sube el precio del pan, si cae fuertemente el ingreso del consumidor por esta raz&oacute;n, y si los sustitutos del pan, como otras harinas o la carne, son m&aacute;s caras, entonces lo que est&aacute; ocurriendo es que el precio del pan no ha subido sino ha bajado en t&eacute;rminos relativos, y la gente compra m&aacute;s porque es m&aacute;s barato. Aqu&iacute; las expectativas del consumidor sobre el precio de la carne y de las otras harinas, es al alza, y, en consecuencia, el pan sigue siendo m&aacute;s barato.</p>
<p style="text-align: justify;">El v&iacute;deo menciona tambi&eacute;n la investigaci&oacute;n realizada por <a href="http://www.guillermopereyra.com/documentosenpdf/w13243.pdf">Jensen y Miller</a>, en el a&ntilde;o 2002, pero reci&eacute;n publicada el a&ntilde;o 2007. Se menciona el caso del arr&oacute;z y los tallarines. En realidad se refiere al arr&oacute;z y el trigo. El texto de Jensen y Miller dice:</p>
<blockquote>
<p style="text-align: justify;">This paper provides the first real-world evidence of Giffen behavior, i.e., upward sloping demand. Subsidizing the prices of dietary staples for extremely poor households in two provinces of China, we find <strong>strong evidence</strong> <strong>of Giffen behavior for rice in Hunan, and weaker evidence for wheat in Gansu.</strong> The data provide new insight into the consumption behavior of the poor, who act as though maximizing utility subject to subsistence concerns, with both demand and calorie elasticities depending significantly, and non-linearly, on the severity of their poverty. Understanding this heterogeneity is important for the effective design of welfare programs for the poor.</p>
</blockquote>
<p style="text-align: justify;">En consecuencia, la investigaci&oacute;n desarrollada por Jensen y Miller, vendr&iacute;a a ser la primera evidencia real de la presencia de <strong>comportamientos</strong> Giffen, pero no de <strong>bienes</strong> Giffen. La diferencia es significativa. El v&iacute;deo que comentamos refiere a bienes Giffen. Tales bienes no existen. Pero luego de los descubrimientos de Jensen y Miller, s&iacute; se puede hablar de conductas Giffen. Conductas Giffen alrededor de bienes como el arr&oacute;z. El largo listado de&nbsp; bienes Giffen que mencionan los economistas Cubanos, no merecen mayor atenci&oacute;n. Y que al interior de los alimentos en nuestros pa&iacute;ses o en China, se encuentren bienes Giffen, tampoco debe ser considerado.</p>
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		</item>
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		<title>Gráfico Interactivo de Oferta y Demanda (Teoría Económico II)</title>
		<link>http://microeconomia.org/guillermopereyra/2011/10/27/grafico-interactivo-de-oferta-y-demanda-teoria-economico-ii/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/10/27/grafico-interactivo-de-oferta-y-demanda-teoria-economico-ii/#comments</comments>
		<pubDate>Fri, 28 Oct 2011 02:53:33 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>
		<category><![CDATA[introducción microeconomía]]></category>

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" /></a></p>
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		<title>Teoría Económica II, Examen Parcial</title>
		<link>http://microeconomia.org/guillermopereyra/2011/10/20/teoria-economica-ii-examen-parcial-2/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/10/20/teoria-economica-ii-examen-parcial-2/#comments</comments>
		<pubDate>Fri, 21 Oct 2011 01:22:44 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[exámenes]]></category>
		<category><![CDATA[General]]></category>
		<category><![CDATA[introducción microeconomía]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2930</guid>
		<description><![CDATA[EPTEII]]></description>
			<content:encoded><![CDATA[<p><a href="http://www.scribd.com/doc/69671274/EPTEII" style="margin: 12px auto 6px auto; font-family: Helvetica,Arial,Sans-serif; font-style: normal; font-variant: normal; font-weight: normal; font-size: 14px; line-height: normal; font-size-adjust: none; font-stretch: normal; -x-system-font: none; display: block; text-decoration: underline;" title="View EPTEII on Scribd">EPTEII</a><iframe class="scribd_iframe_embed" data-aspect-ratio="0.706697459584296" data-auto-height="true" frameborder="0" height="600" id="doc_81476" scrolling="no" src="http://www.scribd.com/embeds/69671274/content?start_page=1&amp;view_mode=list&amp;access_key=key-23npcvtrac1o4z1zzulx" width="100%"></iframe><script type="text/javascript">(function() { var scribd = document.createElement("script"); scribd.type = "text/javascript"; scribd.async = true; scribd.src = "http://www.scribd.com/javascripts/embed_code/inject.js"; var s = document.getElementsByTagName("script")[0]; s.parentNode.insertBefore(scribd, s); })();</script></p>
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		<title>¿Y si les pagamos a nuestros Congresistas con la Tarifa en 2 Tramos? (II)</title>
		<link>http://microeconomia.org/guillermopereyra/2011/10/09/%c2%bfy-si-les-pagamos-a-nuestros-congresistas-con-la-tarifa-en-2-tramos-ii/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/10/09/%c2%bfy-si-les-pagamos-a-nuestros-congresistas-con-la-tarifa-en-2-tramos-ii/#comments</comments>
		<pubDate>Sun, 09 Oct 2011 17:04:21 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>
		<category><![CDATA[Tarifa en 2 Tramos]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2907</guid>
		<description><![CDATA[En el breve art&#237;culo que escribimos el 6 de Octubre pasado, donde hac&#237;amos referencia a la investigaci&#243;n de Mocan y Altindag, colocamos un grafico que ilustraba el efecto sustituci&#243;n y el efecto ingreso de un cambio en el precio. El grafico era arbitrario pero no dejaba de ilustrar los resultados del comportamiento que describ&#237;an Mocan [...]]]></description>
			<content:encoded><![CDATA[<p style="text-align: justify;">En el <a href="http://microeconomia.org/guillermopereyra/2011/10/06/%C2%BFy-si-les-pagamos-a-nuestros-congresista-con-la-tarifa-en-dos-tramos/">breve art&iacute;culo</a> que escribimos el 6 de Octubre pasado, donde hac&iacute;amos referencia a la investigaci&oacute;n de <a href="http://ideas.repec.org/p/iza/izadps/dp5949.html">Mocan y Altindag</a>, colocamos un grafico que ilustraba el efecto sustituci&oacute;n y el efecto ingreso de un cambio en el precio. El grafico era arbitrario pero no dejaba de ilustrar los resultados del comportamiento que describ&iacute;an Mocan y Altindag.</p>
<p style="text-align: justify;">El Viernes 7, de visita en Econom&iacute;a de San Marcos, dej&eacute; una donaci&oacute;n de libros de los Escritos Econ&oacute;micos y Pol&iacute;ticos del Ing. Econ. Enrique Sato, en nombre de la FIECS de la UNI. Fue una excelente oportunidad para el reencuentro con colegas de esta Facultad y para provocar entendimientos de acciones conjuntas para los pr&oacute;ximos meses. Pero tambi&eacute;n fue oportunidad para comentar la investigaci&oacute;n de Mocan y Altindag. Como lo que hab&iacute;amos referenciado en este blog terminaba con una provocaci&oacute;n, es conveniente continuar con ella. El art&iacute;culo terminaba con el siguiente p&aacute;rrafo:</p>
<blockquote>
<p style="text-align: justify;"><strong><em>&iquest;Por qu&eacute; no imitar este sistema de remuneraciones? Que los otorongos, perd&oacute;n, los Congresistas peruanos, tengan un salario b&aacute;sico, digamos unos 4000 nuevos soles, y cobren una dieta por asistencia a las Plenarias, digamos unos 1000 nuevos soles (incluyendo las sesiones de comisiones).</em></strong></p>
</blockquote>
<p style="text-align: justify;">En el <a href="http://www.facebook.com/profesorpereyra">Facebook</a> me dec&iacute;an que era mejor considerar una remuneraci&oacute;n ponderada con tres componente: i) Un b&aacute;sico, ii) Un porcentaje por asistencia a Plenarias y Comisiones, y, iii) Un porcentaje por leyes aprobadas. Una suerte de Tarifa en 3 Tramos. Pienso que es una opci&oacute;n a considerar pero que tiene la dificultad de generar altos costos de administraci&oacute;n y efectividad. &iquest;Qu&eacute; ocurre con un proyecto de ley que no termina en Ley y que ha representado sin embargo, un fuerte trabajo del Congresista y de su equipo de trabajo? Adem&aacute;s puede tratarse de una Ley en contra de la misma sociedad y estar&iacute;amos generando incentivos perversos.</p>
<p style="text-align: justify;">Si consideramos s&oacute;lo la Tarifa en 2 Tramos, estar&iacute;amos considerando una Tarifa Fija, que funciona como salario b&aacute;sico y que puede corresponder a un porcentaje de la remuneraci&oacute;n que corresponda al trabajo de alta calificaci&oacute;n. Y luego se tendr&iacute;a un pago unitario por, verbigracia, unidades de trabajo que aqu&iacute; se medir&iacute;an en unidades de sesiones. Las pleanrias ser&iacute;an el indicador unitario y las sesiones de comisiones ser&iacute;an un coeficiente de las primeras. Puede ser que por cada sesi&oacute;n plenaria se tenga un promedio de 10 sesiones de comisi&oacute;n y que se tengan dos plenarias por mes. De esta manera, el Congresista que asiste al 100% de las plenarias y comisiones, tendr&iacute;a un pago de 2X por Plenaria por mes m&aacute;s 20KX, donde K ser&iacute;a un indicador de conversi&oacute;n de sesiones de comisi&oacute;n a sesiones plenarias y X ser&iacute;a el pago por Plenaria.</p>
<p style="text-align: justify;">Lo que el art&iacute;culo de Mocan y Altindag describen, es el comportamiento frente a cambios en el ingreso de los Congresistas cuando sube el componente fijo de su remuneraci&oacute;n. M&aacute;s ingreso menos asistencia a las Plenarias. En este caso las plenarias se sustituyen por ocio. M&aacute;s ingreso m&aacute;s ocio y el ocio se comporta como un bien normal. Pero si se incrementa el ingreso por plenarias, se encuentra que se asiste a m&aacute;s plenarias. Es decir, se sustituye el ocio por la asistencia.&nbsp;</p>
<p style="text-align: justify;">Los datos revelan que un aumento en la Tarifa Fija genera un efecto perverso, mientras que un aumento en el precio por unidad de asistencia a Plenarias y Comisiones, tiene un efecto virtuoso. Pero este resultado debe depender del nivel de la Tarifa Fija. Es muy probable que para niveles bajos, el aumento en el ingreso conduzca a aumentos en la asistencia a las plenarias, pero a partir de un determinado nivel, el resultado se invierta. Por otro lado, el aumento en el precio por unidad de asistencia, debe conducir siempre a un aumento en la asistencia. En consecuencia, los ingresos del Congresista tendr&iacute;an la forma de una U invertida (Tarifa Fija en el eje X, asistencia a sesiones en el eje Y). Existe un nivel &oacute;ptimo de Tarifa Fija donde la asistencia a sesiones es la m&aacute;xima posible.</p>
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		<title>Teoría del Equilibrio y el Bienestar, PC No. 1, SOLUCIONARIO</title>
		<link>http://microeconomia.org/guillermopereyra/2011/09/23/teoria-del-equilibrio-y-el-bienestar-pc-no-1-solucionario/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/09/23/teoria-del-equilibrio-y-el-bienestar-pc-no-1-solucionario/#comments</comments>
		<pubDate>Fri, 23 Sep 2011 20:42:13 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2874</guid>
		<description><![CDATA[PC1solucionario]]></description>
			<content:encoded><![CDATA[<p><a href="http://es.scribd.com/doc/66116257/PC1solucionario" style="margin: 12px auto 6px auto; font-family: Helvetica,Arial,Sans-serif; font-style: normal; font-variant: normal; font-weight: normal; font-size: 14px; line-height: normal; font-size-adjust: none; font-stretch: normal; -x-system-font: none; display: block; text-decoration: underline;" title="View PC1solucionario on Scribd">PC1solucionario</a><iframe class="scribd_iframe_embed" data-aspect-ratio="0.706697459584296" data-auto-height="true" frameborder="0" height="600" id="doc_74144" scrolling="no" src="http://es.scribd.com/embeds/66116257/content?start_page=1&amp;view_mode=list&amp;access_key=key-9wlmp9ljuckfbw37uiy" width="100%"></iframe><script type="text/javascript">(function() { var scribd = document.createElement("script"); scribd.type = "text/javascript"; scribd.async = true; scribd.src = "http://es.scribd.com/javascripts/embed_code/inject.js"; var s = document.getElementsByTagName("script")[0]; s.parentNode.insertBefore(scribd, s); })();</script></p>
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		<title>Teoría del Equilibrio y el Bienestar, PC No. 1</title>
		<link>http://microeconomia.org/guillermopereyra/2011/09/23/teoria-del-equilibrio-y-el-bienestar-pc-no-1/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/09/23/teoria-del-equilibrio-y-el-bienestar-pc-no-1/#comments</comments>
		<pubDate>Fri, 23 Sep 2011 13:58:52 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2870</guid>
		<description><![CDATA[Toda la pr&#225;ctica es un s&#243;lo problema. El Profesor ha dado un valor en el v&#233;ctor de precios.]]></description>
			<content:encoded><![CDATA[<p>Toda la pr&aacute;ctica es un s&oacute;lo problema. El Profesor ha dado un valor en el v&eacute;ctor de precios.</p>
<p style="text-align: center;">
	<iframe class="scribd_iframe_embed" data-aspect-ratio="0.706697459584296" data-auto-height="true" frameborder="0" height="600" id="doc_33431" scrolling="no" src="http://es.scribd.com/embeds/66052256/content?start_page=1&amp;view_mode=list&amp;access_key=key-16lnlmbky7nvbkl1zk7h" width="100%"></iframe><script type="text/javascript">(function() { var scribd = document.createElement("script"); scribd.type = "text/javascript"; scribd.async = true; scribd.src = "http://es.scribd.com/javascripts/embed_code/inject.js"; var s = document.getElementsByTagName("script")[0]; s.parentNode.insertBefore(scribd, s); })();</script></p>
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		<title>Si Mamá tiene lavadora te puede enseñar a leer:  la lavadora mágica</title>
		<link>http://microeconomia.org/guillermopereyra/2011/06/21/si-mama-tiene-lavadora-te-puede-ensenar-a-leer-la-lavadora-magica/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/06/21/si-mama-tiene-lavadora-te-puede-ensenar-a-leer-la-lavadora-magica/#comments</comments>
		<pubDate>Wed, 22 Jun 2011 02:06:20 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[Costo de Oportunidad]]></category>
		<category><![CDATA[General]]></category>
		<category><![CDATA[introducción microeconomía]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2847</guid>
		<description><![CDATA[]]></description>
			<content:encoded><![CDATA[<p style="text-align: center;"><object height="326" width="446"><param name="movie" value="http://video.ted.com/assets/player/swf/EmbedPlayer.swf" /><param name="allowFullScreen" value="true" /><param name="allowScriptAccess" value="always" /><param name="wmode" value="transparent" /><param name="bgColor" value="#ffffff" /><param name="flashvars" value="vu=http://video.ted.com/talk/stream/2010W/Blank/HansRosling_2010W-320k.mp4&amp;su=http://images.ted.com/images/ted/tedindex/embed-posters/HansRosling-2010W.embed_thumbnail.jpg&amp;vw=432&amp;vh=240&amp;ap=0&amp;ti=1101&amp;lang=spa&amp;introDuration=15330&amp;adDuration=4000&amp;postAdDuration=830&amp;adKeys=talk=hans_rosling_and_the_magic_washing_machine;year=2010;theme=new_on_ted_com;theme=celebrating_tedwomen;theme=numbers_at_play;theme=unconventional_explanations;event=TEDWomen;tag=Culture;tag=TEDWomen;tag=data;tag=economics;tag=women;&amp;preAdTag=tconf.ted/embed;tile=1;sz=512x288;" /><embed allowfullscreen="true" allowscriptaccess="always" bgcolor="#ffffff" flashvars="vu=http://video.ted.com/talk/stream/2010W/Blank/HansRosling_2010W-320k.mp4&amp;su=http://images.ted.com/images/ted/tedindex/embed-posters/HansRosling-2010W.embed_thumbnail.jpg&amp;vw=432&amp;vh=240&amp;ap=0&amp;ti=1101&amp;lang=spa&amp;introDuration=15330&amp;adDuration=4000&amp;postAdDuration=830&amp;adKeys=talk=hans_rosling_and_the_magic_washing_machine;year=2010;theme=new_on_ted_com;theme=celebrating_tedwomen;theme=numbers_at_play;theme=unconventional_explanations;event=TEDWomen;tag=Culture;tag=TEDWomen;tag=data;tag=economics;tag=women;" height="326" pluginspace="http://www.macromedia.com/go/getflashplayer" src="http://video.ted.com/assets/player/swf/EmbedPlayer.swf" type="application/x-shockwave-flash" width="446" wmode="transparent"></embed></object></p>
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		<title>Mañana a votar por el Perú y contra la corrupción</title>
		<link>http://microeconomia.org/guillermopereyra/2011/06/04/manana-a-votar-por-el-peru-y-contra-la-corrupcion/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/06/04/manana-a-votar-por-el-peru-y-contra-la-corrupcion/#comments</comments>
		<pubDate>Sun, 05 Jun 2011 03:20:01 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2819</guid>
		<description><![CDATA[Durante m&#225;s de 10 a&#241;os hemos publicado en este sitio art&#237;culos con temas de microeconom&#237;a y afines, y enfocados desde la perspectiva de la ense&#241;anza-aprendizaje. En muy raras ocasiones nos hemos apartado de esta rutina. Hoy es una de esas ocasiones. Las elecciones presidenciales de ma&#241;ana demandan de quienes tenemos alguna presencia en el espacio [...]]]></description>
			<content:encoded><![CDATA[<p style="text-align: justify;">Durante m&aacute;s de 10 a&ntilde;os hemos publicado en este sitio art&iacute;culos con temas de microeconom&iacute;a y afines, y enfocados desde la perspectiva de la ense&ntilde;anza-aprendizaje. En muy raras ocasiones nos hemos apartado de esta rutina. Hoy es una de esas ocasiones. Las elecciones presidenciales de ma&ntilde;ana demandan de quienes tenemos alguna presencia en el espacio virtual, una determinaci&oacute;n pol&iacute;tica. M&aacute;s de 55,000 visitas al mes durante los &uacute;ltimos 5 a&ntilde;os representan una gran responsabilidad. Ocurre otro tanto en las redes sociales donde estamos presentes desde fines del a&ntilde;o pasado. Una pregunta sencilla, &iquest;por qui&eacute;n piensa votar?, se me ha presentado de manera casi insolente, desde comienzos de Abril. Y al comienzo, antes del 10 de Abril, nuestra respuesta tambi&eacute;n fue insolente. Mi voto es por el VAM.</p>
<p style="text-align: justify;">El VAM fue nuestro candidato desde las elecciones del 2006 en el balotaje entre Alan Garc&iacute;a y Ollanta Humala. El 15 de Abril del 2006 publicamos <a href="http://microeconomia.org/guillermopereyra/2006/04/15/reflexiones-sobre-el-9-de-abril/">nuestras reflexiones</a> sobre los resultados de la primera vuelta, y el 28 de Mayo el art&iacute;culo <a href="http://microeconomia.org/guillermopereyra/2006/05/28/mi-voto-es-por-el-vam/">Mi voto es por el VAM</a> donde defend&iacute;a el voto viciado en segunda vuelta. Han pasado 5 a&ntilde;os y no me arrepiento de haber viciado mi voto, tanto que en la primera vuelta de estas elecciones, el 10 de Abril mi voto nuevamente fue por el VAM. Pero aqu&iacute; empiezan las diferencias.</p>
<p style="text-align: justify;">Este a&ntilde;o tuvimos 11 candidatos. Un indicador elemental de lo precaria de nuestra democracia. Cualquiera que quiere ser Presidente puede ser candidato. Y una de las razones, tal vez la m&aacute;s importante, para que este exceso de oferta se presente, es que nuestra democracia es principalmente electoral. Para la gran mayor&iacute;a en nuestro pa&iacute;s, la democracia se reduce a que muchos eligen y muy pocos son elegidos. Y la democracia se vive s&oacute;lamente en las elecciones. Un pa&iacute;s serio tendr&iacute;a menos candidatos. Los candidatos a Presidente generalmente son aquellos que se perciben como presidenciables. Pero en nuestro pa&iacute;s esta percepci&oacute;n casi no existe y esto es tan evidente que casi siempre se vota pensando en el mal menor. No se vota por alguien sino contra alguien.</p>
<p style="text-align: justify;">Se podr&iacute;a decir que mientras mayor la percepci&oacute;n de corrupci&oacute;n en un pa&iacute;s, m&aacute;s candidatos. En nuestro pa&iacute;s hasta ser consejal de un gobierno local es rentable. Las ingresos fiscales se han convertido en un fuerte est&iacute;mulo por la relativa facilidad de su manejo patrimonial. Un alcalde siempre quiere volver a serlo, y cuando deja de postular es porque piensa postular al Congreso o a la Presidencia de la Rep&uacute;blica. Ganar una elecci&oacute;n en una democracia de elecciones no parece ser muy dif&iacute;cil. Una mujer se coloca un n&uacute;mero en el poto y llega al Congreso. Un chinito quiere ser Presidente y termina siendo elegido frente a quien hoy tiene un Nobel.</p>
<p style="text-align: justify;">Y este a&ntilde;o con 11 candidatos, nuestro pueblo termin&oacute; aprobando a dos para el balotaje de ma&ntilde;ana. Uno es Alberto Fujimori, bajo la representaci&oacute;n de su hija, debido a que la circunstancia de vivir, dizque preso, en la DIROES, no le&nbsp; permite participar directamente. Y el otro es Ollanta Humala, recordado por el inexplicable, adem&aacute;s de rid&iacute;culo alzamiento de Locumba, su apoyo pol&iacute;tico al Andahuaylazo y la presunta violaci&oacute;n de derechos humanos en Madre M&iacute;a, en la &eacute;poca del senderismo. &iquest;C&oacute;mo es que se llega a una situaci&oacute;n as&iacute;?</p>
<p style="text-align: justify;">Antes del 10 de Abril dijimos en Facebook que los resultados de las elecciones colocar&iacute;an en el gobierno a la centro derecha. De 11 candidatos, s&oacute;lo 5 ten&iacute;an la posibilidad de llegar al balotaje.&nbsp; Cuatro de ellos eran de derecha o de centro derecha y el otro de izquierda o centro izquierda. Si pasan dos de centro derecha, la centro derecha llegar&iacute;a al gobierno. Si pasaba uno de centro derecha, igual llegar&iacute;a al gobierno con el apoyo del resto. Parec&iacute;a simple y l&oacute;gico. Pero nunca pens&eacute; que la centro derecha eligiera a Alberto Fujimori. Pero la eligieron. Entonces la centro izquierda, para poder ganar tiene que girar a la derecha y competir por la representaci&oacute;n de la centro derecha. Y es lo que ha ocurrido con Ollanta Humala cuando pasa del Plan de Gobierno inicial, al compromiso con el Pueblo, a la Hoja de Ruta y al Juramento. Y entre Alberto Fujimori y Ollanta Humala es mejor votar por Ollanta Humala.</p>
<p style="text-align: justify;">Ollanta Humala, con su giro a la derecha,&nbsp; busca demostrar que puede hacer un gobierno exitoso impulsando el mercado, pero poniendo el acento en la inclusi&oacute;n social. Con un 30 % de pobreza y un 12% de extrema pobreza, no se puede gobernar s&oacute;lo para el 70%, pero s&iacute; se puede gobernar con el 70% para atender al 30%. Es una discriminaci&oacute;n virtuosa. Tal vez por eso es que liberales como nuestro Nobel, han pasado de ser severos cr&iacute;ticos a Ollanta a promover el voto por &eacute;l. Para Mario Vargas Llosa, al comienzo se trataba de elegir entre el Sida y el C&aacute;ncer. Luego se trataba de elegir entre el mal mayor y el mal menor. Y finalmente se trata de votar por Ollanta porque genera la confianza que se necesita para que la econom&iacute;a siga en crecimiento y se&nbsp; pueda atender a la pobreza y sobre todo a la pobreza extrema.</p>
<p style="text-align: justify;">Esta semana en que la publicaci&oacute;n de Encuestas est&aacute; prohibida,&nbsp; ya todos conocemos c&oacute;mo van las Encuestas. Y van bien. Ma&ntilde;ana temprano a votar por Ollanta Humala, sin ambiguedades, como bien ha dicho Toledo.</p>
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		<title>El IPK y el bienestar del cliente  en un BRT</title>
		<link>http://microeconomia.org/guillermopereyra/2011/05/14/el-ipk-y-el-bienestar-del-cliente-en-un-brt/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/05/14/el-ipk-y-el-bienestar-del-cliente-en-un-brt/#comments</comments>
		<pubDate>Sat, 14 May 2011 15:24:51 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[competencia imperfecta]]></category>
		<category><![CDATA[General]]></category>
		<category><![CDATA[Microeconomía II]]></category>
		<category><![CDATA[Monopolio]]></category>
		<category><![CDATA[BRT]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2767</guid>
		<description><![CDATA[La conferencia del Jueves 12 de Mayo, del Ing. Otto Sarmiento, sobre el BRT y El Metropolitano, debe&#160; ser aprovechada para reforzar,&#160; aplicar y debatir los conceptos asoaciados a la microeconom&#237;a de mercados imperfectos.&#160; Si el BRT queda definido como un corredor segregado, entonces se trata de un monopolio. Y si las operaciones del BRT [...]]]></description>
			<content:encoded><![CDATA[<p style="text-align: justify;"><img align="left" alt="" height="216" hspace="10" src="http://microeconomia.org/guillermopereyra/wp-content/uploads/con6.JPG" vspace="10" width="400" />La conferencia del Jueves 12 de Mayo, del Ing. Otto Sarmiento, sobre el BRT y El Metropolitano, debe&nbsp; ser aprovechada para reforzar,&nbsp; aplicar y debatir los conceptos asoaciados a la microeconom&iacute;a de mercados imperfectos.&nbsp; Si el BRT queda definido como un corredor segregado, entonces se trata de un monopolio. Y si las operaciones del BRT son de alta capacidad, entonces se debe presumir que los costos medios son decrecientes y estar&iacute;amos frente al monopolio natural.</p>
<p style="text-align: justify;">En t&eacute;rminos formales el BRT de Lima es una APP, una Asociaci&oacute;n P&uacute;blico Privada. El subgobierno nacional invierte en la infraestructura (corredor, estaciones, terminales, patios, etc.), y el sector privado en los buses y la recaudaci&oacute;n. La tarifa es la tarifa justa, es decir un precio regulado igual al costo de operaci&oacute;n (que incluye la tasa de beneficio normal de los operadores de buses o costo de oportunidad del capital).</p>
<p style="text-align: justify;">Gracias al Ing. Otto Sarmiento nos enteramos de una singularidad mundial de nuestro BRT, y es que el combustible que emplean los buses es Gas Natural, que ning&uacute;n BRT emplea en el mundo y que, como consecuencia, contribuye a reducir los costos de operaci&oacute;n. La operaci&oacute;n econ&oacute;mica del BRT debe realizarse de manera eficiente para que la demanda del servicio sea cubierta por la oferta y la tarifa cubra los costos de operaci&oacute;n. Una herramienta de medici&oacute;n de la eficiencia y que conecta la oferta con la demanda, es el denominado IPK. Es el &iacute;ndice de pasajeros por kil&oacute;metro. Mide cu&aacute;ntos pasajeros son trasladados en un bus por kil&oacute;metro de recorrido. En el n&uacute;merador, el n&uacute;mero de pasajeros es la demanda efectiva, y en el denominador, el n&uacute;mero de kil&oacute;metros recorridos, en un intervalo de tiempo, es la oferta de viajes que a su vez resulta de la oferta de buses.</p>
<p style="text-align: justify;"><img align="left" alt="" height="369" hspace="10" src="http://microeconomia.org/guillermopereyra/wp-content/uploads/condiez.JPG" vspace="10" width="400" />En consecuencia, en t&eacute;rminos del largo plazo, el n&uacute;mero de buses, es decir la flota de buses, queda determinada por la demanda de pasajeros. Dado el n&uacute;mero de pasajeros tenemos el n&uacute;mero de viajes y dado el n&uacute;mero de viajes, tenemos el n&uacute;mero de buses. La Municipalidad pone la infraestructura y convoca a los inversionistas a poner los buses. Los inversionistas colocan los buses si estiman que las operaciones del sistema pueden cubrir los costos de la inversi&oacute;n. Si hay tantos pasajeros entonces invierto en tantos buses. Los operadores de buses llegan invitados por una licitaci&oacute;n donde se fija el valor que se est&aacute; dispuesto a pagar por kil&oacute;metro de recorrido, el VLK (valor licitado por kil&oacute;metro). Si el costo de mover un bus un kil&oacute;metro es de 1 nuevo sol, entonces como operador de los buses espero cobrar un nuevo sol por cada kil&oacute;metro de recorrido.</p>
<p style="text-align: justify;">Pero no basta que los buses se desplacen por el corredor, sino que lo hagan con pasajeros, y que los pasajeros mejoren su nivel de bienestar al emplear el BRT. Un bajo n&uacute;mero de pasajeros por bus genera un mayor nivel relativo de bienestar para el pasajero. Digamos que el l&iacute;mite m&aacute;ximo de bienestar se obtiene cuando cada pasajero est&aacute; sentado en el bus. Un alto n&uacute;mero de pasajeros genera un menor nivel relativo de bienestar. Digamos que al l&iacute;mite m&iacute;nimo se llega cuando los pasajeros ocupan tanto los asientos como el resto de la plataforma del bus.</p>
<p style="text-align: justify;">Con menos pasajeros, el IPK es menor, con m&aacute;s pasajeros el IPK&nbsp; es mayor. En consecuencia, con un IPK menor el bienestar es mayor y con un IPK mayor el bienestar es menor. Si restringimos el concepto de bienestar al de comodidad en el viaje, un indicador adecuado ser&iacute;a <img align="left" alt="" height="541" hspace="10" src="http://microeconomia.org/guillermopereyra/wp-content/uploads/ottoyeldecano.JPG" vspace="10" width="400" />el n&uacute;mero de pasajeros por metro cuadrado en el bus. M&aacute;s pasajeros por metro cuadrado, menor bienestar; menos pasajeros por metro cuadrado mayor bienestar.</p>
<p style="text-align: justify;">Y esto &uacute;ltimo qued&oacute; muy bien graficado por el Ing. Otto Sarmiento en su conferencia cuando represent&oacute; de manera casi ex&aacute;cta la situaci&oacute;n. En la primera foto se ve a 6 Estudiantes adem&aacute;s del Ing. Sarmiento en un metro cuadrado. En la segunda foto hay 9 Estudiantes y el Ing. Sarmiento.&nbsp; Y en la primera foto se puede apreciar el grafico de la pantalla que correlaciona de manera positiva el n&uacute;mero de pasajeros (en el eje vertical),&nbsp; con el IPK (en el eje horizontal). La tendencia es clara, m&aacute;s IPK m&aacute;s pasajeros por metro cuadrado. Y si se modifica el grafico reemplazando el eje vertical con datos del nivel de bienestar del pasajero, la grafica resultante tendr&iacute;a pendiente negativa. M&aacute;s IPK menos bienestar.</p>
<p style="text-align: justify;">Nuestro profundo agradecimiento al Ing. Otto Sarmiento por la Conferencia del Jueves 12 de Mayo. &Eacute;l ha prometido realizar otra conferencia y visita guiada al Patio Sur de El Metropolitano. Los Alumnos que deseen participar deben inscribirse previamente a trav&eacute;s de SEURPOS. Nuestro agradecimiento tambi&eacute;n a Rommel Castillo por todo el trabajo desplegado para que la Conferencia se lleve adelante exitosamente. Y tambi&eacute;n a la DIGA que tuvo la gentileza de obsequiar al Ing. Otto Sarmiento con una botella de nuestro Pisco-UNI. Un especial agradecimiento al Profesor V&iacute;ctor Valdivieso, Decno&nbsp; (e) de nuestra Facultad, por alentar estas actividades acad&eacute;micas.</p>
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		<title>Felicitaciones para Jaime, un orgullo para la FIECS</title>
		<link>http://microeconomia.org/guillermopereyra/2011/04/23/felicitaciones-para-jaime-un-orgullo-para-la-fiecs/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/04/23/felicitaciones-para-jaime-un-orgullo-para-la-fiecs/#comments</comments>
		<pubDate>Sat, 23 Apr 2011 16:22:12 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2719</guid>
		<description><![CDATA[Jaime se ubic&#243; entre los 6 primeros puestos&#160; del Curso de Extensi&#243;n del BCRP y se gan&#243; el derecho a permanecer en el Banco y, al parecer, aplicar a una beca en el extranjero. Nuestras felicitaciones para Jaime que representa el esfuerzo tenaz y constante de nuestros Estudiantes. El&#160; informe de El Comercio&#160; de hoy [...]]]></description>
			<content:encoded><![CDATA[<p>Jaime se ubic&oacute; entre los 6 primeros puestos&nbsp; del Curso de Extensi&oacute;n del BCRP y se gan&oacute; el derecho a permanecer en el Banco y, al parecer, aplicar a una beca en el extranjero. Nuestras felicitaciones para Jaime que representa el esfuerzo tenaz y constante de nuestros Estudiantes. El&nbsp; informe de El Comercio&nbsp; de hoy <a href="http://elcomercio.pe/impresa/notas/primeros-pasos-camino-rumbo-al-exito/20110423/746785">aqu&iacute;</a>. Jaime es el segundo desde la izquierda.</p>
<p style="text-align: center;"><img alt="" height="638" src="http://microeconomia.org/guillermopereyra/wp-content/uploads/jamejmaihuire.jpeg" width="600" /></p>
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		<title>¿Cómo es la relación entre crecimiento económico y pobreza?</title>
		<link>http://microeconomia.org/guillermopereyra/2011/04/23/%c2%bfcomo-es-la-relacion-entre-crecimiento-economico-y-pobreza/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/04/23/%c2%bfcomo-es-la-relacion-entre-crecimiento-economico-y-pobreza/#comments</comments>
		<pubDate>Sat, 23 Apr 2011 12:16:43 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>
		<category><![CDATA[Teoría Equilibrio y Bienestar]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2714</guid>
		<description><![CDATA[Les alcanzo uno de los &#250;ltimos posts del Profesor Pa&#250;l Walker. Pueden leer al Profesor Walker en su blog ANTIDISMAL. El tema es relevante para nuestra actual situaci&#243;n pol&#237;tico-electoral. Despu&#233;s de una d&#233;cada de crecimiento alto y sostenido, los candidatos que pasaron el balotaje no son precisamente los que han prometido la continuidad del crecimiento, [...]]]></description>
			<content:encoded><![CDATA[<p style="text-align: justify;">Les alcanzo uno de los &uacute;ltimos posts del Profesor Pa&uacute;l Walker. Pueden leer al Profesor Walker en su blog <a href="http://antidismal.blogspot.com/">ANTIDISMAL</a>. El tema es relevante para nuestra actual situaci&oacute;n pol&iacute;tico-electoral. Despu&eacute;s de una d&eacute;cada de crecimiento alto y sostenido, los candidatos que pasaron el balotaje no son precisamente los que han prometido la continuidad del crecimiento, sino m&aacute;s bien una pol&iacute;tica de distribuci&oacute;n de ese crecimiento. Entre hacer crecer la torta y repartir la torta hay una gran diferencia. Para unos, lo primero es distribuir, para otros lo primero es crecer y luego distribuir. Pero para los que con torta en crecimiento o con torta sin crecimiento, no les toca nada de la torta, el tema es fundamental. Y &eacute;stos son los votos dirimentes. Los de los sectores D y E (y parte del C).</p>
<p style="text-align: justify;">De acuerdo con la informaci&oacute;n que presenta el Profesor Walker, el crecimiento econ&oacute;mico no ha reducido la pobreza, es decir, no se registra una relaci&oacute;n s&oacute;lida entre el crecimiento de la riqueza y la reducci&oacute;n de la pobreza. Dos casos singulares: Irlanda con un r&aacute;pido crecimiento y una gran pobreza. Y en el otro extremo, B&eacute;lgica, con estancamiento econ&oacute;mico y una importante reducci&oacute;n de la pobreza.</p>
<p style="text-align: justify;">&iquest;Es el momento del reparto? &iquest;Es el momento del crecimiento con reparto? En este punto resulta interesante recordar la frase period&iacute;stica de John Roamer: &quot;<strong>El mercado puede hacernos llegar m&aacute;s r&aacute;pidamente al ideal socialista</strong>&quot;. El tema es el que hemos venido exponiendo, luego del Primer Teorema del Bienestar.</p>
<blockquote>
<p>Not according to the OECD. Sam Bowman at the <a href="http://www.adamsmith.org/" target="_blank">Adam Smith Institute</a> blog <a href="http://www.adamsmith.org/blog/welfare/does-economic-growth-reduce-poverty%3f/" target="_blank">writes</a>,</p>
</blockquote>
<blockquote><p>The OECD&rsquo;s annual Society at a Glance report was released this week. The TUC&rsquo;s Touchstone blog had a post up earlier, highlighting the OECD&rsquo;s claim that economic growth has not reduced poverty:</p>
<blockquote><p>However, economic growth and poverty have not been strongly related within the OECD in the past generation. There is little evidence of a relationship between poverty and household income growth in either a positive or negative direction. For example, Ireland has had very rapid income growth over the period and a large rise in poverty, while income growth has stagnated in Belgium in combination with a considerable reduction in poverty.</p></blockquote>
</blockquote>
<blockquote>
<p>Bowman then highlights one odd feature of the OECD study,</p>
</blockquote>
<blockquote><p>A bigger problem is the definition of poverty, which is relative and considered within single countries. It&rsquo;s quite misleading to claim that Irish economic growth didn&rsquo;t reduce poverty. The OECD uses a relative definition of poverty &ndash; the &quot;percentage of persons living with less than 50% of median equivalised household income&quot;. Poor people in Ireland (and Belgium) are a lot less poor than they were thirty years ago with regard to the options they have available to them. The gap between them and the rich might be wider, but this matters less to most people than their life expectancies, economic security levels, and other absolute values. Saying that economic growth made poor people a lot richer but rich people even more rich is quite different to saying that &ldquo;economic growth and poverty have not been strongly related within the OECD in the past generation&rdquo;.</p></blockquote>
<blockquote>
<p>With a relative measure of poverty the poor will always be with us, no matter how rich we all are.</p>
<p>		Bowman ends by pointing out,</p>
</blockquote>
<blockquote><p>The standard measure of inequality, the Gini coefficient, gives Tanzania and Malawi a more &ldquo;equal&rdquo; score than New Zealand and Japan. I know where I&rsquo;d rather be, rich or poor. The measure of inequality itself is not worthless, but defining poverty as inequality within one country certainly is. By any measure of actual outcomes, economic growth is good for the poor. And if a measure of poverty doesn&rsquo;t reflect that, it&rsquo;s a bad measure.</p></blockquote>
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		<title>Teoría Económica II, Práctica Dirigida No. 1</title>
		<link>http://microeconomia.org/guillermopereyra/2011/04/15/teoria-economica-ii-practica-dirigida-no-1/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/04/15/teoria-economica-ii-practica-dirigida-no-1/#comments</comments>
		<pubDate>Sat, 16 Apr 2011 02:14:20 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>
		<category><![CDATA[introducción microeconomía]]></category>

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		<description><![CDATA[Puede obtener este documento en formato PDF aqu&#237; &#160;]]></description>
			<content:encoded><![CDATA[<p style="text-align: center;">Puede obtener este documento en formato PDF <a href="http://microeconomia.org/guillermopereyra/wp-content/uploads/PD1(5).pdf">aqu&iacute;</a></p>
<p style="text-align: center;">&nbsp;</p>
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		<title>Nuestra Charla por el Día del Economista en la UNAC</title>
		<link>http://microeconomia.org/guillermopereyra/2011/04/15/nuestra-charla-por-el-dia-del-economista-en-la-unac/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/04/15/nuestra-charla-por-el-dia-del-economista-en-la-unac/#comments</comments>
		<pubDate>Sat, 16 Apr 2011 01:52:59 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>

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		<description><![CDATA[Conferencia x la Semana del Economista on Prezi]]></description>
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		<title>Teoría Económica II, Cap. I, II y III</title>
		<link>http://microeconomia.org/guillermopereyra/2011/04/10/teoria-economica-ii-cap-i-ii-y-iii/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/04/10/teoria-economica-ii-cap-i-ii-y-iii/#comments</comments>
		<pubDate>Sun, 10 Apr 2011 15:18:10 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>
		<category><![CDATA[introducción microeconomía]]></category>

		<guid isPermaLink="false">http://microeconomia.org/guillermopereyra/?p=2688</guid>
		<description><![CDATA[Hemos terminado el Cap&#237;tulo I de Mankiw, los 10 principios de la econom&#237;a. Presten atenci&#243;n especial a los 4 primeros: la gente decide entre alternativas, la gente asume los costos de su decisi&#243;n, la gente estima la magnitud de su decisi&#243;n en el margen, y la gente responde a los incentivos. Tambi&#233;n prestar atenci&#243;n al [...]]]></description>
			<content:encoded><![CDATA[<p style="text-align: justify;"><img align="left" alt="" height="364" hspace="10" src="http://microeconomia.org/guillermopereyra/wp-content/uploads/02mankiw.jpeg" vspace="10" width="250" />Hemos terminado el Cap&iacute;tulo I de Mankiw, los 10 principios de la econom&iacute;a. Presten atenci&oacute;n especial a los 4 primeros: la gente decide entre alternativas, la gente asume los costos de su decisi&oacute;n, la gente estima la magnitud de su decisi&oacute;n en el margen, y la gente responde a los incentivos. </p>
<p style="text-align: justify;">Tambi&eacute;n prestar atenci&oacute;n al segundo grupo de principios: con el intercambio todos pueden estar mejor, el mercado lo hace bien, y, el Estado puede mejorar los resultados del mercado. El primer grupo est&aacute; referido a la toma de decisiones del individuo. El segundo grupo est&aacute; dirigido a la interacci&oacute;n entre los individuos. </p>
<p style="text-align: justify;">El tercer grupo de principios tienen un sentido macro. Es necesario leerlo pero tiene segunda importancia respecto de los dos primeros grupos.</p>
<p style="text-align: justify;">Hemos trabajado tambi&eacute;n el Cap&iacute;tulo II, Pensando como Economista Aqu&iacute; se presentan dos modelos. El primer modelo es macro, El Flujo Circular del Ingreso. Hay que concentrar la atenci&oacute;n en el segundo modelo,&nbsp; la Frontera de Posibilidades de Producci&oacute;n (FPP). De este modelo se desprende el concepto de Costo de Oportunidad y Eficiencia Econ&oacute;mica. Y a partir de este modelo se prueba el principio 5, con el intercambio podemos estar mejor,&nbsp; que se desarrolla en el&nbsp; Capitulo III, Interdependencia y Beneficios del Intercambio. Este tema se volver&aacute; a revisar en la teor&iacute;a del Comercio Internacional.</p>
<p style="text-align: justify;">Entre el Capitulo II y el Capitulo III, el texto de Mankiw presenta un anexo aplicativo enfocado a los gr&aacute;ficos. Veremos este punto en clase mediante un cuadro estad&iacute;stico, su representaci&oacute;n gr&aacute;fica y el ajuste matem&aacute;tico correspondiente.</p>
<p style="text-align: justify;">La Primera Pr&aacute;ctica Dirigida estar&aacute; orientada por el Capitulo II y III. Pueden obtener las diapositivas correspondientes al Capitulo I <a href="http://www.microeconomia.org/documentos_new/001mankiw1.pps">aqu&iacute;</a>, al Capitulo II, <a href="http://www.microeconomia.org/documentos_new/002mankiw2.pps">aqu&iacute;</a>, y al Capitulo III, <a href="http://www.microeconomia.org/documentos_new/003mankiw3.pps">aqu&iacute;</a>.</p>
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		<title>Teoría Económica II, clase introductoria</title>
		<link>http://microeconomia.org/guillermopereyra/2011/04/05/teoria-economica-ii-clase-introductoria/</link>
		<comments>http://microeconomia.org/guillermopereyra/2011/04/05/teoria-economica-ii-clase-introductoria/#comments</comments>
		<pubDate>Wed, 06 Apr 2011 01:28:03 +0000</pubDate>
		<dc:creator>Guillermo Pereyra</dc:creator>
				<category><![CDATA[General]]></category>

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