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	<title>El economista prudente &#187; Friedman</title>
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		<title>Teoría Monetaria de Bondone. Cuadros resumen.</title>
		<link>http://eleconomistaprudente.com/?p=844</link>
		<comments>http://eleconomistaprudente.com/?p=844#comments</comments>
		<pubDate>Sun, 13 Oct 2013 20:21:49 +0000</pubDate>
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				<category><![CDATA[Dinero]]></category>
		<category><![CDATA[Bondone]]></category>
		<category><![CDATA[crédito irregular]]></category>
		<category><![CDATA[Crédito regular]]></category>
		<category><![CDATA[dinero]]></category>
		<category><![CDATA[Friedman]]></category>
		<category><![CDATA[keynes]]></category>
		<category><![CDATA[keynesianos]]></category>
		<category><![CDATA[Mises]]></category>
		<category><![CDATA[Moneda]]></category>
		<category><![CDATA[monetarismo]]></category>
		<category><![CDATA[Teoría del Intercambio]]></category>
		<category><![CDATA[teoría monetaria.]]></category>

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		<description><![CDATA[<a href="http://eleconomistaprudente.com/?p=844" title="Teoría Monetaria de Bondone. Cuadros resumen."></a>En primer lugar hay que situar la Teoría Monetaria en contexto.  La teoría monetaria es un subconjunto teórico de la Teoría del Intercambio (por cierto que el cuadro sería más completo si desarrollara el trueque a crédito) : Fuente: Capitalismo &#8230;<p class="read-more"><a href="http://eleconomistaprudente.com/?p=844">Leer más &#187;</a></p>]]></description>
			<content:encoded><![CDATA[<a href="http://eleconomistaprudente.com/?p=844" title="Teoría Monetaria de Bondone. Cuadros resumen."></a><p><strong>En primer lugar hay que situar la Teoría Monetaria en contexto.  La teoría monetaria es un <span style="text-decoration: underline;">subconjunto</span> teórico de la Teoría del Intercambio (por cierto que el cuadro sería más completo si desarrollara el trueque a crédito) :</strong></p>
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" alt="" />Fuente: Capitalismo y Moneda (Carlos Bondone)</p>
<p><strong>Y esta es la comparativa teórica de la Teoría Monetaria de Bondone con austriacos y con las principales corrientes de pensamiento económico.</strong></p>
<p><img 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" alt="" />Fuente: Causalidad Monetaria (Carlos Bondone)</p>
]]></content:encoded>
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