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      <title>RESUMEN ELEMENTOS DEL COMERCIO INTERNACIONAL  by </title>
      <link>https://padlet.com/mutan_95/qfwr3kkd1wco</link>
      <description>Hecho con fortaleza</description>
      <language>en-us</language>
      <pubDate>2018-10-15 19:37:58 UTC</pubDate>
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      <item>
         <title>EL COMERCIO INTENCIONAL</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293040904</link>
         <description><![CDATA[<div>La actividad comercial de un bien servicio y la compra venta de estos se realiza entre recientes de un país con el resto del mundo , al que indistintamente se lo denomina comercio exterior o comercio internacional .<br>"comercio " "comercium"<br>"exterior" "exterior "<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:450,&quot;url&quot;:&quot;http://toyoutome.es/wp-content/uploads/2015/07/snapchat_850.jpg&quot;,&quot;width&quot;:850}" data-trix-content-type="image"><img src="http://toyoutome.es/wp-content/uploads/2015/07/snapchat_850.jpg" width="850" height="450"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
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         <pubDate>2018-10-15 19:41:07 UTC</pubDate>
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         <title>DESDE EL PUNTO DE VISTA OPERATIVO </title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293046625</link>
         <description><![CDATA[<div>Comercio internacional como una actividad económica que esta en permanente desarrollo y evolución del comercio.<br>existe aislacionista a cual debe cometerse esta actividad , quedando al margen del proceso de circulatorio las mercancías o servicios.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:168,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRgYdoYBS7c9gR1mgNQiVr9lh9tgrPfBv1TOTApwGgscDGT9DIm&quot;,&quot;width&quot;:299}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRgYdoYBS7c9gR1mgNQiVr9lh9tgrPfBv1TOTApwGgscDGT9DIm" width="299" height="168"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
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         <pubDate>2018-10-15 19:55:01 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293046625</guid>
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         <title>DESDE EL PUNTO DE VISTA CIENTÍFICO </title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293050073</link>
         <description><![CDATA[<div>Es aquella parte de la ciencia económica que se encarga el estudio de las relaciones económicos en el ámbito de flujo de vienes y servicios.<br>Es de carácter científico por ser la extensión de la ciencia&nbsp; económica.<br>&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:183,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTB2bTInIvZmAKKT5IZf-rW1tq6oXwJ_FIneOHcgQWHW6Q3ViL9&quot;,&quot;width&quot;:275}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTB2bTInIvZmAKKT5IZf-rW1tq6oXwJ_FIneOHcgQWHW6Q3ViL9" width="275" height="183"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
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         <pubDate>2018-10-15 20:04:36 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293050073</guid>
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         <title>OBJETIVO DEL COMERCIO INTERNACIONAL </title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293052530</link>
         <description><![CDATA[<div>Es el intercambio de bienes y servicios entre estadios o naciones, aquellos productos que satisfacen necesidades, utilidad practica y poseer valor que le va un valor de intercambio.<br>De ve ser trasladable .<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:533,&quot;url&quot;:&quot;http://www.catalogodelogistica.com/documenta/imagenes/109616/operadores-economicos-GRANDE.jpg&quot;,&quot;width&quot;:800}" data-trix-content-type="image"><img src="http://www.catalogodelogistica.com/documenta/imagenes/109616/operadores-economicos-GRANDE.jpg" width="800" height="533"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
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         <pubDate>2018-10-15 20:11:47 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293052530</guid>
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         <title>Economía Nacional</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293057405</link>
         <description><![CDATA[<div>&nbsp;Economía Nacional , modelo de economía cerrada: Producto Interno Bruto es equivalente al consumo más la inversión y más el gasto público en bienes y servicios.&nbsp;<br>&nbsp;PIB = C + I + G&nbsp;<br><figure class="attachment attachment--preview" 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&quot;,&quot;width&quot;:275}" 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" width="275" height="183"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:22:32 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293057405</guid>
      </item>
      <item>
         <title>Economía Internacional</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293057829</link>
         <description><![CDATA[<div>&nbsp;Economía Internacional : actividad económica interna correlacionada con las economías del resto del mundo a través de transacciones internacionales registradas en su sector externo.&nbsp;<br>&nbsp;OG = DG PIB + M = C + I + G + X&nbsp;<br><figure class="attachment attachment--preview" 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biORVZWktS0c0XdM9ejtqn7ItdR/SwWtqNgFrHTnaJHZmTxiTELilgYyrKrfbqejT4nUhhZYbVJ9NjJSuJY2mzq32hjjL7T0C6Wm92zjUktooqr4qqDBqPtpByiOjYC0jTj0M51J33Mz3k6meplWskZvMyTMw0zeEj4KG4voWSl3loxtVv03RwcS4eTpCjJB8kTnqR5ssw+0curGGRBygMkc2jsO8Wqjop7MtGvbRotdh6VWPYktqE/3b4AJ3ZHzHgYUKc4fHt1LunGfwb9GYa1JzHFr2lrhqCII81tGSlsznknF2asVlykg6gBPU9LnwTREpNnoYKiWiSIJ3cAs29TaMbI0KCwQBAEAQBAEAQBAFICAIAgCgGLaDDZ24WPLn0Vk7FJRuZFcxJU2yQOJA8yok7JsmKu0XY901ah4vf/EVWmrRRab99/VkcJi6tF2ejUdTdBEiLg7jIIhKlONRZZFqVaVJ5o7nu7I2vSpFr8rG1HnKC6k1+ZxP/jya9FwVqE2tHp9T18PiYPda+J9iKuIy5qj8NTbxqU3M+NWy8/3b2V2eive10X2MR26L5cVg3xrkpvf/AAvK0VCctlLxMZ16cN5LwKP/ANG79ZR/0Kn/ALFp6rPo/Ez9do9fI87ae0WVBJbSe42ljHUS3ncuzdDC6KNKpBrdeZzYitQnF2WvcrHkLtPOLKVYttq06tNwfDjzF1WUEy0ZNGXGYEvJdSg8WEwRAuR7w9Rw3pGbhpIrKkp6rwIYXKOy2XuNzlBcT5bleXVuxVfLFEqjBUbpBneLgg38YUDcmdmF7s7sopn3iRPTe7wVXUW34L9k3qzPVpNYTLX1I3y1jfDVx9FKlOXcUlGEdXqQ+ex3WU2/u5/45UTUIrNOWnfoTT7SclCnHV7Jask3G1j3ajhyacg8mwF5VTjGAp2bd79x2VeH4ulLJUVnucNet+sf9t34qnt/h3XyMvU8R/Gdbiq40q1Ptu/FR7e4d18gsJiP4w7F1dXEO+s1r/4gStcPxXBV6ip027vusRUpYiEHKWxH5y096kw/VzMPoY9F6+R8mcudPeKPSpYqnWDWPJnQGoQ4Rw9oAC12kGI4zaMHCcHmXkdUasKiyy8/+TZU9nSw8ivIDalM0BHbe/NDqg1BbOsfQERouF0a1TFRndpLwPWhi8NS4dKi4Jyb0fM+dw1FrjDp03Ej4L15vU+epl+FaGl2bdaTwPBVbuWWhz51me0NNp/qVOgu2zaqmgQBAEAQBAEAQBAFICAIAgCgBAeficLlu3TeOHMclZMznEpa6CDwIPkZVpK6sZp2aZfjqDvaVAGkgVHibD6R4rOE/dRpUpvOyr5u6QHDUxIMq2YjJY9IUxAEC2nJVsaom4yZNzxN0sg23uziEBCQgCXB1rZ0vyFz5BQ2luFqZKmFqudmyObGk9iI0u6Lqc8LWZTs5t3SPU2W1js7K9QUS9omqypTnsuDhIa6QTF41t4+fj6DrU8sG7HscHxiwlftJxT0tqY8ftFvtXvpjMSe84SLACQ06uMSXHeTYLro0GqcYyfI87E4iM605xW7+32Riq457jmJknjf4roUIrRHM6jbuyutiSRB05KbJakOTasRbiMK1rxXc4VMh9mG54kiATltqN/FeDxfs5yUJ9PM+z9F8Ni+z7SglZys3pey3Wpm2DUc6mS8ycxjwhfI8SjaNPTk/wAnZx9RWOko9Fc9JeSeOEBCtoV7HAv66ByY7/0SMy/TDwAoBrf+laT/AIjBf9to3/Wbv5X3FZfA7cjX41fmd2fv8FeRFM0V6IeIMxM9VQ0JMpNboAOghCSSAIDrWyQOPj8FDdgk3oj0PmtMdlxdmsCR3QSDad028llmlub9nBaMxVqZa4tO7r960i7q5jJWditWICAIAgCAKQEAQBAEAcJsVBDPHcIJB1H5BWi1MJKx7VSqCxlQnVgB+swZXTzMB37ywgrNxOmUrpS/mhXTfmAI3rQqnckhIQBQDrWk2Ak7ouobS3G+xcaAb33R+yO078B4mVXPf4dS+S3xad3Me2aO6wdXdo+Vh6FRlk92M0VokZNo42plDcxAJ0ByiPqiAtIQj0MqlWfU8tarTYweu4QBAEB1pgylgtzz9p7KLqwcXxSOTRsuazN2iPeN9OS8jGYF1pdovA+s4Nx54Gi6FrXd0+SZS3DYmnmFGsz2WZ2XOztZZsSNxOsLiqcE7eMe00sY4vjFKtWc5q7dtV3GqhhMc4AivRvxYVh+m6XXzMVxCj8rNHs6rfY56rgJIrkUhDRMNNP35F+XWyw9g09fdfidCxOH0u9/Iy0/nOeXVGOpSbZIeRfL0Oll6GB4JDD1Y1ehwYvF0akJU4JvvPQfRc0AuiPUTxX0CldnkuFlcgrFC/DU6khzIEGQT+G8KkndNGsE1qj0jhWsu3uvv03Fvh8COKzhJvR7o2lFLVbM4rFQgCAIDrXQQeHgoewPQ+c0ycxDs3ZJA7pMaxytvWOSVrG7nF2djlTClxzPcGudfKZm8yIN9dyKdlZIOnmd2zFVplpIOo13rZO6uYtNaMgpICAIAgCAspUS7QfcPNQ5JFoxb2FWkW6j7x5hFJS2Iaa3K1JAUgKAV1sO1/eGmhFiPFSRZEaGClrqeaZMszbni0TuDhb7PBZzeV5iYxTWTrt9SvCPcCWOEFu46gzcLRtNXRRXTszQ+oG6mFBa51rwdCpFy+lRkZnHK3jqSeDRv+AWbnyWrLqPN6I67EQIYMo0PvO+s77hARQvrIly0tHQoVzPYISY9oDQ7r+f5lWiZVEY1czCAIAgCAszS2CYI0J9QVVrmWTWxdhsIDdxDuQ7o/FVdzSMUjcoLkK7MzSFOxDStYybPZJLjusOXGPgpk7lILU2vbIIOhsoL7nm4iiWkw0lus6x1JVlIzlDmjTs98g8AVEty0Nj0sP2muZ+83qBceInxAWM9GpeJtH3llM4WhQIAgCA1bPbJNpIacoOhOnTfos6lzSk9WX4u7JeLhwyyMpcLTInSVSO+jLTV1dolUyVO1nAkAOBEnsx3d4Ue9HQt7stbmTHVs7yRpoLz5WWsI2WplUd2Z1coEAQBSDoREM01yQxkd2N3E6+s+SxWrZq75UKUmm6ZIGm/T8+pUv4tCY3cXcyrQxCEhSAgCghk6tBtYgk5aoEZpgPG4OJ+lwJ8eJys6f0NLKe+5hbg/7w1amRlKMznAuILnQBlHNVxOMhh6anLU14fw2tjqzo09H3llbBfN3H2kEg9gCRnBEh3EMuOZ04xpCsq0Vk2fPoYVcO6E3GpuuXUNx+c9vvWHLkANw5LRU1HYz7TM9S9QXCkBARq0w4Qd6gix5pw75jLPORCvmM+zBw1TXKPApmHZlfUR1Vk7mbVggCAE/nilyUrnp4ajlHM3PVZm6VlYtQkKAca0DQQgOoAQgK3OawcBuAUrUq2kiWFrkgOFiDI8CqyV9CYStqaMUwB3Z7phzejrgeGngog7ovNWkUqxUIAgOtcQZFiFHKw21OveTqSf6R9yJJEtt7kVJAQBAEAQBAEBbSrltrEcD/ACVZRuWjK2hpZi8wiADuO7oZ0taVRwLxqXKK1LUjjBG9p4dOatGXJlZR5lCuUCkBAFAI1TDSRwKIh7ENlbafQdmytqCC2H3twn3ZgwZFrQs62FhVjZ6F8PjKlCWaJixeJdVe57zmc4yT+dByW8IKEVGJzVKkqknKTuypWKminjCNbqriaKdjZRrBwsqtWLxlcmhY6BOl1W6FmXfM36lpA4u7I83QFXtI9S6py6HPm0avpj97N/DKdp3DI+qMGLw7A4zVbe9mvP3BXjKTWkTGcIp6y/JQKVPfUPgz8XKc0+nmVyw+byO+ypfrHf6f/wBJmn08xan18jTgsJT73tOksI8dSqylLoaRhHe/kbfYDdUZ45x/xVc/caZF1HzU7iw9Ht+BIKh1Ut9AqbezOPwrxcsdHGDHnopVSL5kOnJbplKuVCAIDJj6bjBAmJkDXqrRZnONyzBNhomb3vuUNloqyN7702ne0lvge03/AJrJaTaNXrFP7Hm/PhJEG1vyFrluYudmaWuBuFBZO51CQgCAIAgCAIAgCAKQEAUAtNYxHhO+BoJ4KMuty2ZlSsVCAIAgBCgHkvZlJHD4bitEzCSsRVips2XhRVeQQ50Mc4MZZ1QtjstMHmdDouTGV5UaLnBXZ38Nw1PFYmNKpLKnzJ47Z5bUy02v7rHFrtaZc3MWvNgCOcJhcQ6lJTmrNjH4SNDESpU3mS5l+CwoYCXvEmLN7Vo493yJVnUctkZQpxitX4EDtiiKns2s7UxLnZr9AR6grk9aTqdm3r3bH0HsGqsF62rWtezetjWcY/TMQODYYPJsLryRPB7SX0KeauUbuEBj2gNDvuPgrQMqhjVzMKQejgj2R4rKW5tDYvB9FBNzqkmx1ji27SQeRj4KrSe5KbWxb87edTm+sA71IlU7Nci/aS5se1YdWR9Qkejp+5LSWz8Rmi914HfYsPdfB4PBb6iR5wmZrdeAyxez8SFTDuaJItx1HmLKymnoiJRkipWsVLGVAGVJ90O+yfwLlSS95P7eJaL91r+aGCtTbUaHyW21tpzWmxlo1cuw9DJMEkc7woZZJci1CQgCAIAgCAIAgCAKQEAQBQApAQBAEAQGfG0MwnQj1HBEVktDz1qYE6NVzHBzTDmkEEbiFWUVJWZaMnF5luTxmMfUJNRxMkmNBJ4NFpVY04RWhaVSdR3kzLt3a78N7MNa05gZmfoxw6rzcbi5UGsvM+l4Fwalj4zc21ltt3l/yK+TzMZVq1MUKtFwLKlN0FrXSTIGdt47JHGV5EJOdR1Gtb3Ppcc+woRoUZ+7bK1o2fb1/kzQaMxxbhHE0x/x1XoRxdVyVkfKVMBRUbnzLy8EAAOBgAl0EyJuA1bVeIxpScJJ3RzUuHSqxU01ZimXmeyNJHa17TW+7bvLL2tD5WaeyanzIzYllR+WGt1cO+d0fsqVxemv2srLg1SX7kZntIMHW3w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" width="330" height="153"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:23:39 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293057829</guid>
      </item>
      <item>
         <title>CRECIMIENTOECONÓMICO</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293058974</link>
         <description><![CDATA[<div>&nbsp;Se da cuantitativamente por el incremento de las variables económicas que evidencian una evolución positiva de la economía. Es el aumento de la renta o valor de bienes y servicios finales producidos por una economía en un determinado período.&nbsp;<br>&nbsp;Involucra el crecimiento de los indicadores y que el nivel general de vida de la población se haya mejorado; destaca la importancia del mejoramiento de los indicadores de desarrollo social. El desarrollo económico se puede definir como la capacidad de países o regiones para crear riqueza a fin de promover y mantener la prosperidad o bienestar económico y social de sus habitantes.&nbsp;<br><figure class="attachment attachment--preview" 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" width="300" height="168"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:26:53 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293058974</guid>
      </item>
      <item>
         <title>IMPORTACIONES</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293059463</link>
         <description><![CDATA[<div> IMPORTACIONES, bienes de capital, insumos y materias primas, no producidos internamente, indispensables para el funcionamiento del aparato productivo </div>]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:28:12 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293059463</guid>
      </item>
      <item>
         <title>IMPORTACIONE</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293059615</link>
         <description><![CDATA[<div>&nbsp;EXPORTACIONES, elemento propulsor de la producción y la productividad, efecto multiplicador para generar empleo y divisas.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:28:31 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293059615</guid>
      </item>
      <item>
         <title>DOCTRINAMERCANTILISTA</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293060514</link>
         <description><![CDATA[<div>&nbsp;Alentada por el poderío económico de los comerciantes.  Influencia de la Iglesia y el feudo en el ámbito económico y comercial limitado.  Defiende las causas e intereses del capital comercial.  Principal postulado consiste en una balanza comercial favorable X&gt;M.  Comercio Internacional base económica y política del estado.  Actividad comercial – Estado aranceles tasas y tributos que grava al comercio.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:30:18 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293060514</guid>
      </item>
      <item>
         <title>TEORÍA DE LAVENTAJA ABSOLUTA</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293060897</link>
         <description><![CDATA[<div>&nbsp;Adam Smith &gt; Revolución Industrial &gt; Liberalismo Económico. Hombre – ser racional – busca satisfacción y placer – elección y decisión personal.  Mercado, único organismo de regulación económica.  Oferta – principio del comercio entre países.  Especialización productiva de mercancías con ventaja absoluta – producción de bienes con costo promedio de producción menor a potenciales oferentes.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:31:10 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293060897</guid>
      </item>
      <item>
         <title>TEORÍA DE LAVENTAJACOMPARATIVA</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293061288</link>
         <description><![CDATA[<div>&nbsp;David Ricardo – Teoría de la oferta – liberalismo económico – libre comercio.  Supera limitaciones de la Ventaja Absoluta – concepto de costos de oportunidad.  El intercambio comercial beneficioso a dos países, induce a una progresiva especialización productiva - dos productos.  Ventaja comparativa: costo de oportunidad para producir es menor frente al otro – se basa en las diferencias en los costos relativos en lugar de los absolutos.  Costo de oportunidad: Aquella parte del beneficio del cual se prescinde al elegir una alternativa de producción.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:31:47 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293061288</guid>
      </item>
      <item>
         <title>ENFOQUEMARGINALISTAModelo de Hecksher y Ohlin – teoría de laoferta Profundiza lo estudiado por David Ricardo,estudio del comercio internacional en sumanifestaciones y desarrollo.El libre cambio – política fiscalredistributiva es mejor que elproteccionismo comercial; la dotación defactores productivos es un determinante delas ventajas comparativas en el comerciointernacional.Exportar mercancías relativamenteintensivas en utilización de factores de laproducción mejor dotadas en un país.</title>
         <author>mutan_95</author>
         <link>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293061547</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2018-10-15 20:32:37 UTC</pubDate>
         <guid>https://padlet.com/mutan_95/qfwr3kkd1wco/wish/293061547</guid>
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