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	</style></head><body dir="ltr" style="max-width:8.5in;margin-top:0.9839in; margin-bottom:0.9839in; margin-left:1.1811in; margin-right:1.1811in; "><p class="P62">REICE</p><p class="P60">Revista Electrónica de Investigación en Ciencias Económicas</p><p class="P60">Abriendo Camino al Conocimiento</p><p class="Standard"><span class="A1"><span class="T2"> </span></span></p><p class="P66_borderStart">Vol. 5, No. 10, julio - diciembre 2017                                 REICE ISSN: 2308-782X</p><p class="P64"><a href="http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE" class="Internet_20_link"><span class="Internet_20_link"><span class="T6">http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE</span></span></a></p><p class="P64_borderEnd"><a href="mailto:revistacienciaseconomicas@gmail.com" class="Internet_20_link"><span class="Internet_20_link"><span class="T3">revistacienciaseconomicas@gmail.com</span></span></a></p><p class="P8"> </p><p class="P9"> </p><p class="P30">Experiencia de la Dolarización en El Salvador</p><p class="P6">Experience of dollarization in El Salvador</p><p class="P8"> </p><p class="P32">Fecha recepción: octubre 25 del 2017</p><p class="P31"><span class="T3">Fecha aceptación: noviembre 15 del 2017</span></p><p class="P8"> </p><p class="P8"> </p><p class="P8"> </p><p class="P34">Alexis Abraham Nicaragua Solórzano</p><p class="P37"><a href="https://orcid.org/0000-0001-7811-6730" class="Internet_20_link"><span class="Internet_20_link"><span class="T13">https://orcid.org/0000-0001-7811-6730</span></span></a></p><p class="P34">Universidad Nacional Autónoma de Nicaragua, Managua</p><p class="P34">Estudiante de Economía</p><p class="P37"><a href="mailto:anicaraguasolorzano@hotmail.com" class="Internet_20_link"><span class="Internet_20_link"><span class="T12">anicaraguasolorzano@hotmail.com</span></span></a></p><p class="P34"><br /></p><p class="P8"> </p><p class="P8"> </p><p class="P8"> </p><p class="P8"> </p><h1 class="P46"><a id="a__Resumen"><span /></a>Resumen </h1><p class="P14"> </p><p class="P4">Durante la elaboración del siguiente escrito, se evidenciaron ciertos comportamientos y tendencias que captaron especialmente la atención, entre los cuales figuró el incremento en la brecha comercial (Déficit de las exportaciones netas), la poca rotación del dólar en la compra de bienes y servicios, y la estabilidad macroeconómica en ciertos sectores de la esfera económica; Además, de la alta dependencia del Salvador de las políticas implementadas en Estados Unidos. El análisis de los diversos sectores abarcados en este escrito provee al lector una idea clara sobre el verdadero impacto de una dolarización, en una economía en vías de desarrollo como lo es la  del Salvador.</p><p class="P14"> </p><p class="P4"><span class="T5">Palabras claves: Dolarización, oferta monetaria, macroeconomía, dólar, política monetaria</span></p><p class="P25"> </p><p class="Standard">Abstract</p><p class="P14">During the development of the following writing, became apparent certain behaviors and trends that captured the attention, which included the increase in the trade gap (Deficit of net exports), especially the little rotation of the dollar in the purchase of goods and services, and macroeconomic stability in certain sectors of the economic sphere; In addition, the high dependency of the Savior of the policies implemented in the United States. Analysis of the various sectors covered in this paper provides the reader a clear idea of the true impact of a dollarization, in a developing economy such as that of el Salvador.</p><p class="P14"> </p><p class="P14">Key words: dollarization, macroeconomics, money supply, monetary policy, dollar</p><p class="P14"> </p><p class="P14"> </p><h1 class="P43"><a id="a__Introducción"><span /></a>Introducción</h1><p class="P14"> </p><p class="P4"><span class="T4">El proceso de reforma monetaria implementada el salvador durante 2001 ha sido uno de los acontecimientos más importantes en la historia del país. El primero de enero del 2001 entraría en vigencia la Ley de Integración Monetaria (de ahora en adelante nos referiremos a esta como LIM), donde se permitiría la libre circulación del dólar estadounidense y posteriormente, la captación del colón salvadoreño por parte de la banca central. Ya han transcurrido dieciséis años desde dicho proceso y los efectos que ha conllevado dicha reforma han sido percibidos. Por su parte, los defensores de la LIM argumentan un mejor dinamismo económico salvadoreño, por otro, los detractores a esta, que aseguran que el país no ha sido impulsado de la forma en la que se esperaba.</span></p><p class="P4"><span class="T4">Es de sumo interés conocer los efectos que la LIM ha generado en el salvador, tomando en cuenta alguno años previos  a la implementación de esta, y otros post reforma, para que así sea posible la comparación de los efectos en ambos panoramas. Para llevar a cabo dicho análisis, se examinarán distintas variables macroeconómicas básicas que expresen la relación del crecimiento económico y la reforma monetaria.</span></p><p class="P4"><span class="T4">Una de las principales interrogantes en torno a la LIM reside en la efectividad de la misma, esto puesto en contexto con las previsiones que se tenía sobre esta y el impacto en el crecimiento económico que esta generaría principalmente, en las variables clave como el PIB y la Inflación. ¿De qué manera el hipotético crecimiento mejoraría la situación económica salvadoreña? ¿Qué variables económicas se verían perjudicadas con la puesta en marcha de la LIM? Además, ¿la pérdida de la soberanía monetaria de un país al ceñirse a la política de </span><span class="T4">emisión de dinero de otra nación mucho más desarrollada realmente vale la pena en aras de la búsqueda de un crecimiento optimista, mas no, garantizado?</span></p><p class="P49"><span class="T4">Los escritos previos radican principalmente en los aportados por un grupo de economistas e investigadores salvadoreños luego de algunos años de la puesta en marcha de la LIM. El msc. Cáceres (2011, p.218) y un grupo de investigadores analizó el comportamiento de la economía salvadoreña años después de la puesta en marcha de la LIM,  donde se concluyó que se mantuvieron controlados y a niveles bajos, los precios, también, que se mejoró la competitividad del sector hipotecario gracias a el mantenimiento del valor que el dólar brinda, sin embargo, el crecimiento generalizado de la economía se ha visto estancado, en comparación con las otras naciones del istmo, lo cual se atribuyó a la baja tasa de inversión salvadoreña la cual es estancada, además, resaltó la influencia del IPC y los reportos sobre el índice de actividad económica (IMAE).</span></p><p class="P4"><span class="T4">La estructura de este escrito y que dé respuesta a estas interrogantes anteriormente mencionadas es la siguiente: Resumen, introducción, materiales y métodos, análisis, conclusiones, recomendaciones y bibliografía. </span></p><p class="P24">El resumen se centró en la recopilación de los principales descubrimientos luego del análisis de datos y variables, dado al tamaño de este acápite, se logró mencionar dichos hallazgos de manera concreta y precisa.</p><p class="P4"><span class="T4">En la introducción se realizó una breve reseña sobre lo que es la LIM o la dolarización en sí y se define el problema y los principales puntos de interés que motivaron al escritor a la realización del trabajo, los escritos que preceden a dicho trabajo y los principales aportes que se han brindado para el entendimiento a fondo de la temática a tratar. </span></p><p class="P4"><span class="T4">En materiales y métodos se presentará la metodología utilizada para realizar este ensayo, la cual estará ceñida por la estructura del análisis y resultados buscados.</span></p><p class="P4"><span class="T4">En el apartado análisis radica la importancia de este texto y el resultado de la inferencia en los datos y las variables a observar.</span></p><p class="P24">En conclusiones se determinará en síntesis si la LIM cumplió las expectativas propuestas, la efectividad de esta en los principales sectores económicos y las reflexiones del autor.</p><p class="P4"><span class="T4">En el acápite recomendaciones estarán las principales sugerencias del escritor, las cuales se consideran necesarias para una optimización de la problemática percibida. </span></p><p class="P24">Por último, en la bibliografía se encontrarán todos los documentos utilizados en la realización del escrito, los cuales serán fácilmente accesibles para cualquier lector.</p><p class="P4"><span class="T4"> En este escrito, se analizarán las experiencias que el país experimentó con dicha reforma. Se abordará a la dolarización de manera objetiva, se analizarán los efectos de esta en base a datos proporcionados por las instituciones regulatorias de dicho país, se expondrán distintos puntos de vista y se emitirán juicios en base a dichos datos.</span></p><p class="P4"><span class="T4">Este estudio tiene la finalidad de ser una investigación documental sobre la experiencia de la dolarización en el salvador y la incidencia que esta tuvo en algunos resultados macroeconómicos. Para ello se llevará a cabo una evaluación comparativa de los años previos a la dolarización y luego de esta misma con el propósito de comentar la experiencia de la LIM en dicho país.</span></p><h2 class="P48"><a id="a__Preguntas_Directrices"><span /></a>Preguntas Directrices</h2><p class="P50"> </p><p class="P49"><span class="T4">¿Logró la LIM optimizar el crecimiento económico del salvador?</span></p><p class="P50">¿Qué sectores económicos percibieron mayores cambios con la implementación de la Dolarización?</p><p class="P49"><span class="T4">¿Cuáles fueron las razones que llevaron al gobierno salvadoreño a llevar a cabo dicha reforma monetaria?</span></p><p class="Standard"> </p><h1 class="Heading_20_1"><a id="a__Material_y_Métodos"><span /></a><span class="T14">Material y Métodos </span></h1><p class="P51"> </p><p class="P50">Para la elaboración del presente documento se hizo uso de la metodología documental, dado que el escrito está enfocado en la revisión, análisis teórico y conceptual de diferentes fuentes bibliográficas relacionadas con la dolarización salvadoreña, abarcando desde escritos académicos, hasta reportajes de diarios del mismo país.</p><p class="P50"> </p><p class="P49"><span class="T4">El alcance de la investigación será Explicativa, puesto que se buscara explicar por qué ocurre un fenómeno y en qué condiciones estos se manifiestan, en nuestro caso, por qué las dolarización ha cumplido o no, con los objetivos previstos por las distintas entidades económicas del salvador, como método se encuentra el describir y relacionar diversas variables, en dicha investigación se relacionaran por ejemplo, variables como el producto interno bruto (PIB) en contraposición con la velocidad de circulación del dinero.</span></p><p class="P50"> </p><p class="P50">Los datos que se utilizarán con el objetivo del análisis y estimación de la dolarización provienen de las correspondientes autoridades económicas salvadoreñas tales como: Su banca central, La dirección general de Estadísticas Y Censos (DYGESTYC) además, se utilizaran datos interanuales, por lo tanto, el análisis también lo será.</p><p class="P50">Se utilizarán gráficos para expresar de una mejor forma, los resultados numéricos que las variables a comparar expresaron, además de tablas que contrasten los valores de los parámetros a comparar.</p><h2 class="P48"><a id="a__Variables_a_utilizar"><span /></a>Variables a utilizar</h2><p class="P24">Variables Independientes:</p><p class="P4"><span class="T31">Masa Monetaria</span><span class="T4">: Totalidad de dinero en circulación en la economía.</span></p><p class="P4"><span class="T31">Producto Interno Bruto</span><span class="T4">: Bienes y servicios producidos a lo interno de un país, durante un periodo de tiempo determinado (Normalmente diez años) y valorados a precios de mercado.</span></p><p class="P24">Variables Dependientes:</p><p class="P4"><span class="T4">Exportaciones:</span><span class="T31"> </span><span class="T4">Cualquier bien producido a lo interno de un país el cual es enviado fuera del territorio nacional.</span><span class="T31"> </span></p><p class="P4"><span class="T4">Importaciones</span><span class="T31">: </span><span class="T4">Cualquier bien producido a lo externo de un país el cual es traído a lo interno del territorio nacional.</span></p><p class="P4"><span class="T4">Inflación:</span><span class="T31"> </span><span class="T4">Subida generalizada de los precios de los bienes y servicios existentes en un área geográfica determinada.</span><span class="T31"> </span></p><div class="P4"><span class="T4">Velocidad del dinero:</span><span class="T31"> </span><span class="T4">Cociente entre el PIB nominal total y la cantidad de dinero. Mide la tasa a la que esta gira en relación con la renta o la producción total de un país</span><span class="Footnote_20_Symbol"><span class="T4"><span class="Footnote_20_anchor" title="Footnote: Con el fin de proveer al lector una fuente clara y confiable de este importante indicador, véase: (Samuelson &amp; Nordhaus, 1990, p.409)"><a href="http://dw.convertfiles.com/files/0611742001514863912/n10_art_12.xhtml#ftn1" id="body_ftn1">1</a></span></span></span></div><h2 class="Heading_20_2"><a id="a__Operativización_de_las_variables"><span /></a><span class="T16">Operativización de las variables</span></h2><p class="P5">Tabla 1</p><table border="0" cellspacing="0" cellpadding="0" class="Table1"><colgroup><col width="147" /><col width="139" /><col width="127" /><col width="113" /><col width="142" /><col width="87" /></colgroup><tr class="Table11"><td style="text-align:left;width:1.3257in; " class="Table1_A1"><p class="P29">Variables</p></td><td style="text-align:left;width:1.2556in; " class="Table1_A1"><p class="P29">Dimensiones</p></td><td style="text-align:left;width:1.1486in; " class="Table1_A1"><p class="P29">Indicadores</p></td><td style="text-align:left;width:1.0215in; " class="Table1_A1"><p class="P29">Técnicas</p></td><td style="text-align:left;width:1.2757in; " class="Table1_A1"><p class="P29">Instrumentos</p></td><td style="text-align:left;width:0.7833in; " class="Table1_F1"><p class="P29">Unidad de medida</p></td></tr><tr class="Table12"><td style="text-align:left;width:1.3257in; " class="Table1_A1"><p class="P35">Variable Independiente: Masa monetaria</p></td><td style="text-align:left;width:1.2556in; " class="Table1_A1"><p class="P35">Regulación de la cantidad de dinero circulante </p></td><td style="text-align:left;width:1.1486in; " class="Table1_A1"><p class="P35">-M1</p><p class="P35">-M2</p><p class="P35">-M3</p></td><td style="text-align:left;width:1.0215in; " class="Table1_A1"><p class="P35">Evaluación</p></td><td style="text-align:left;width:1.2757in; " class="Table1_A1"><p class="P35">Estadísticas Oficiales</p></td><td style="text-align:left;width:0.7833in; " class="Table1_F1"><p class="P35">Dólares</p></td></tr><tr class="Table13"><td style="text-align:left;width:1.3257in; " class="Table1_A1"><p class="P35">Variable Dependiente: Inflación </p><p class="P35">Exportaciones</p><p class="P35">Importaciones</p></td><td style="text-align:left;width:1.2556in; " class="Table1_A1"><div class="P35"><p> </p>Optimización económica</div><div class="P35"><p> </p>Optimización del poder de compra </div><p class="P35">Mejoramiento internacional del comercio</p></td><td style="text-align:left;width:1.1486in; " class="Table1_A1"><p class="P35">-IPC</p><p class="P35">-X</p><p class="P35">-M</p></td><td style="text-align:left;width:1.0215in; " class="Table1_A1"><p class="P35">Evaluación</p><div class="P38"><p> </p></div><p class="P35"> </p><p class="P35">Evaluación</p><p class="P35"> </p><p class="P35"> </p><div class="P38"><p> </p></div><p class="P35"> </p><p class="P35">Evaluación</p></td><td style="text-align:left;width:1.2757in; " class="Table1_A1"><p class="P35">Estadísticas oficiales</p></td><td style="text-align:left;width:0.7833in; " class="Table1_F1"><p class="P35">Dólares</p></td></tr></table><p class="P24">Elaboración del Autor</p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"><span class="T7">Resultado y Análisis</span></p><p class="P4"><span class="T4">Para entender en primer lugar los motivos por los cuales la LIM fue llevada a cabo, es necesario comprender el respaldo y solidez que el dólar representaba en ese tiempo, y ubicarlo en contraste con los problemas más acérrimos con los que se enfrentaba la economía salvadoreña. Los detractores al  sistema monetario que regía el país, proveyeron al público en general, proyecciones acerca de los beneficios que la Reforma monetaria salvadoreña traería consigo, sobre todo en el largo plazo, Estos plantearon que la integración monetaria unilateral conduciría a bajar la inflación hasta hacer esta convergente con la de Estados Unidos, y a abatir el riesgo cambiario.</span></p><p class="P4"><span class="T5">Asimismo, se planteó que se fortalecería el sistema financiero local, y se ampliaría la oferta de crédito para fines de inversión. La dolarización aseguraría el mantenimiento de gasto público a niveles constantes, puesto que la banca central ya no tendría la capacidad de imprimir dinero, y con esto, brindaría a los inversionistas en general una mayor certidumbre con respecto a la ejecución </span><span class="T5">prudente de la política fiscal y monetaria; al eliminar el riesgo cambiario se comprimiría importantes costos de transacción lo que estimularía el comercio internacional (Lo cual es traducido en última instancia al nivel de exportaciones e importaciones) y la inversión foránea. Además, se consideró que la adopción del dólar ayudaría a inmunizar al país del contagio de crisis financieras de otras latitudes, lo cual significaría en un crecimiento económico más estable, y dinámico.</span></p><p class="P4"><span class="T5">La solidez del Dólar Estadounidense generó un ambiente de confiabilidad para los hacedores de políticas, esta divisa suele manejar sus tipos de cambios en un rango predeterminado pero no por la entidad monetaria, sino por el mercado y sus leyes de oferta y demanda, el hecho que una moneda logre mantenerse a flote y en parámetros poco variables en un tipo de cambio flexible expresa la confiabilidad de esta, y este atributo es mayoritariamente importante al momento de controlar la subida generalizada de precios. A continuación se presentarán los tipos de cambios del euro con respecto al dólar desde el año 1996 al 2011.</span></p><p class="P25"> </p><p class="P18">Grafico 1</p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
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/></div><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;"><span class="T21">Fluctuación de los tipos de cambios de Dólar por Euro</span></div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><!--Next 'div' was a 'text:p'.--><div class="P21"> <!--Next '
			div' is a draw:frame.
		--><div style="height:0.2283in;width:3.9575in; padding:0;  float:left; position:relative; left:0.347cm; top:0.002cm; " class="fr2" id="Frame1"><!--Next 'div' was a 'draw:text-box'.--><div style=""><p class="P4"><span class="T26">Elaboración del autor con datos de: Federal Reserve System (FED)</span></p><p class="Standard"> </p></div></div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P4"><span class="T22">  </span></p><p class="P4"><span class="T5">Es observable en el grafico 1, que la tendencia del dólar expresa ser una de las monedas más fuertes, y esto en comparación con la que es considerada en la actualidad la moneda más sólida que es el euro, despiden una relación fluctuante determinada por la oferta y demanda. En media, los cambios en las relaciones de equivalencia se mantienen en centavos y no en unidades enteras, es por ello que en el grafico anterior, no se observa una línea totalmente horizontal lo cual indicaría un comportamiento totalmente estable del tipo de cambio.</span></p><p class="P17"> </p><p class="P17"> </p><p class="P17"> </p><p class="P17"> </p><p class="P22"> </p><p class="P17"> </p><h2 class="P47"><a id="a__Sector_Externo"><span /></a>Sector Externo</h2><p class="P25"> </p><p class="P4"><span class="T5">Con la implementación de la LIM, se buscó estimular diversos sectores económicos, los cuales tuvieran una incidencia directa en el crecimiento económico de la nación. El sector externo representa uno de esos sectores, y su importancia radica en muchos factores, la posición comercial de un país es determinante al momento en que este implemente tratados de libre comercio con otras naciones, el aseguramiento de la seguridad alimentaria de sus ciudadanos y la garantía que brinda a las personas la libertad de elección entre un amplio abanico de bienes importados y producidos nacionalmente, es por eso, que el siguiente grafico muestra el comportamiento de las exportaciones e importaciones 5 años antes de la puesta en marcha de la LIM y diez años después de esta; para deducir, si las relaciones comerciales han mejorado o no.</span></p><p class="P4"><span class="T19">                                                                     </span><span class="T23">Grafico 2</span></p><!--Next 'div' was a 'text:p'.--><div class="P23"> <!--Next '
			span' is a draw:frame.
		--><span style="height:3.5138in;width:6.0138in; padding:0; " class="fr10" id="Gráfico_3"><img style="height:8.9251cm;width:15.2751cm;" alt="" src="./N10_Art_12_files/saved_resource" /><img style="height:8.9251cm;width:15.2751cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P4"><span class="T26">Elaboración del autor con datos de: Banco Central de Reserva del Salvador (BCR)</span></p><p class="P24"> </p><p class="P4"><span class="T4">El comportamiento del sector externo del salvador antes de la implementación de la LIM se caracterizó principalmente por una tendencia al alza en las exportaciones, mejorando así su posición internacional con respecto al resto del mundo. En media se exportó un monto de 2428.6 millones de dólares desde el año 1996 al 2000, los principales productos exportados durante dicho periodo correspondieron a bienes tradicionales y el café, Y los principales socios comerciales durante el mismo periodo fueron principalmente países centroamericanos.</span></p><p class="P24">La brecha que existió durante este periodo entre exportaciones e importaciones fue notable, pero relativamente normal para un país en vías de desarrollo y con las características anteriormente mencionadas. La Importancia de mantener dicha brecha lo más pequeña posible radica en el hecho de que las exportaciones influyen directamente en la medición de la demanda agregada de un país o nación </p><p class="P4"><span class="T4">Dicha brecha al inicio de estudio, tuvo una diferencia del 45.51% refiriéndonos a las exportaciones netas; como fue mencionado anteriormente, uno de los </span><span class="T4">argumentos que motivaron a la puesta en marcha de la LIM radicaba en esta parte. </span></p><p class="P4"><span class="T4">Semejante reforma como lo es la Ley de Integración Monetaria conllevaría a deducir, que la liberalización y simplificación de las transacciones internacionales del salvador con el resto del mundo resultaría en mejoramiento del país con respecto a este sector, sin embargo, y basándonos en los datos oficiales, el comercio exterior mejoro en forma lineal, ambos exportaciones e importaciones aumentaron sus números, pero, las importaciones crecieron también, dicho fenómeno genera déficit en la balanza comercial.</span></p><p class="P4"><span class="T4">La crisis inmobiliaria de 2008-2009 puso de manifiesto la vulnerabilidad de una economía dolarizada frente a las crisis producidas por el emisor de dicha moneda. Siendo Estados Unidos el principal socio comercial del salvador y teniendo paridad monetaria, es lógico pensar que el perjuicio de una es transmisible a la otra, y resultó de esta manera. Las exportaciones decrecieron un 20.04% durante 2009, mientras que las importaciones desmejoraron en un 25.38%.</span></p><p class="P41"><span class="T4">Hacia el final de la época de estudio, se obtuvo una diferencia en la brecha de 47.73%, dicha brecha aumentó con respecto a 1996. Sin menospreciar la importancia del incremento en los niveles de exportaciones FOB, dicha optimización se ve ampliamente mermada con el incremento de las importaciones CIF y la brecha.</span></p><h2 class="Heading_20_2"><a id="a__Velocidades_del_dinero"><span /></a><span class="T16">Velocidades del dinero</span></h2><p class="P35"> </p><p class="P24">Para el análisis referente a las velocidades del dinero, se utilizaran ciertas variables las cuales, se definirán a continuación, con el objetivo de brindar una mejor comprensión a la hora de interpretar los resultados:</p><p class="P4"><span class="T4">- Agregado Monetario: Son los elementos que integran la oferta monetaria u oferta de dinero.</span></p><p class="P24">- Agregado Monetario M1: Se refiere a la disponibilidad líquida (moneda fraccionaria y billetes de banco) Corresponde a la suma de efectivo en poder del público, los depósitos transferibles mediante cheques, cheques de viajero y cuentas corrientes (Dinero que puede ser girado a través de cheques u obtenerlo a través de un cajero automático, o utilizarlo por medio de tarjetas de débito).</p><p class="P24">En la implementación de las velocidades, se utilizó el agregado monetario M1, dado que este al estar constituido principalmente por la liquidez general, expresa de una mejor manera el impacto que generan las veces que se usa una moneda en bienes y servicios. </p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24">Tomando en cuenta el año base 1990, y el origen de los datos, los cuales provienen de fuentes oficiales, se obtuvieron los siguientes resultados:</p><p class="P16">Tabla 3</p><!--Next 'div' was a 'text:p'.--><div class="P23"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.248in;width:6.1339in; padding:0; " class="fr6" id="Imagen_6"><img style="height:5.7099cm;width:15.5801cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P4"><span class="T25">Elaboración del autor con datos de: Banco Central de Reserva del Salvador (BCR)</span></p><p class="P4"><span class="T3">El agregado monetario M1 creció de manera sostenida en la mayoría de años de estudio, quiere decir que la cantidad de dinero en manos del público aumentó </span><span class="T3">constantemente, mas no de una manera proporcional  a los incrementos en la renta, lo cual es necesario dado que al producir más se necesita más billetes y monedas para realizar las nuevas transacciones productivas originadas por el aumento en la renta. Sin embargo, las veces que se utilizaron dichas monedas para la compra de bienes y servicios expresa una tendencia al declive luego de los primeros años de estudio. Durante los primeros tres años de estudio, la cantidad de bienes que eran adquiridos con un mismo dólar rondaron los 6, llegando a su tope durante 2002, que se adquirieron 6.74 bienes por dólar.</span></p><p class="P4"><span class="T3">Sin Embargo, desde 2004, las velocidades de dinero disminuyeron considerablemente; en  2004 se percibió una tasa de decrecimiento de esta variable igual a 10.81% con respecto a su anterior año, los próximos años expresaron el mismo comportamiento, llegando al límite inferior en 2011, de 3.34 bienes adquiridos por cada dólar, una variación negativa con respecto a 2001 de 44.64%.</span></p><p class="P13"> </p><p class="P24">El hecho de que las velocidades de circulación del dinero se calculen de la siguiente forma:</p><div class="P4"><span class="T32">                                               </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.3543in;width:1.0417in; padding:0; " class="fr7" id="graphics1"><img style="height:0.8999cm;width:2.6459cm;" alt="" src="data:image/*;base64,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" /></span><span class="T32">              (1)</span></div><p class="P4"><span class="T4">Utilizando la ecuación 1, podemos inferir la explicación matemática de la tendencia depresiva, En primera instancia, que la cantidad de billetes y monedas presentes en el salvador incrementaron de mayor manera a los aumentos de la renta, por lo tanto existió un aumento en el dinero en circulación pero no un  mayor número de bienes y servicios los cuales adquirir. En segunda instancia, y como se observará en la siguiente gráfica, a pesar de que el PIB creció de manera sostenida y lineal a excepción de (2008-2009); este no siempre conllevó a un aumento en la producción, si no que este pudo haberse visto aumentado, por ejemplo, por un incremento en el nivel general de los bienes disponibles.</span></p><p class="P4"><span class="T4">Desde otra perspectiva, el hecho de que se use menos dinero con alto grado de liquidez (M1), conlleva a pensar que se están utilizando otras formas de dinero menos liquidas y con menos poder de transabilidad, tal es el caso de los componentes presentes en los demás agregados monetarios M2 y M3 como serían las tarjetas de crédito, débito, bonos del estado etc. En adición a esto, la implementación de la dolarización conlleva también a una transformación progresiva de la forma en la que se adquieren bienes y servicios dirigido principalmente al uso del dinero electrónico, por lo tanto las transacciones se vuelven más fáciles en línea, y esto resulta en que el uso de las tarjetas de crédito y débito tiende a disminuir las veces que se utiliza una moneda, al menos desde el punto de vista, del dinero de alta potencia.</span></p><p class="P4"><span class="T4">El incremento en el PIB no siempre viene acompañado por un reajuste en los salarios justa que percibe la mano de obra residente en el salvador, es por esto que se reducen los bienes que son comprados ahora en dólares, y desmejora su poder adquisitivo dado el proceso inflacionario en los precios, para que exista una rotación de inventario optima, debería de incrementarse el poder de compra de los agentes que adquieren los bienes.</span></p><h2 class="P47"><a id="a__Proyección_del_PIB"><span /></a>Proyección del PIB </h2><p class="Standard"> </p><p class="P16">Grafico 3</p><!--Next 'div' was a 'text:p'.--><div class="P23"> <!--Next '
			span' is a draw:frame.
		--><span style="height:3.0835in;width:5.8138in; padding:0; " class="fr11" id="Gráfico_17"><img style="height:7.8321cm;width:14.7671cm;" alt="" src="./N10_Art_12_files/saved_resource" /><img style="height:7.8321cm;width:14.7671cm;" alt="" src="data:image/*;base64,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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P4"><span class="T25">Elaboración del autor con datos de: Banco Central de Reserva del Salvador (BCR)</span></p><p class="P24">El PIB real y la tendencia lineal de este mismo tienen un comportamiento similar, no ha habido mucha dispersión en relación a la tendencia calculada. Sin embargo se observa que durante algunos años, dichos parámetros expresan una dispersión mayor de la normal, como es el caso de los años 2008-2009; ciertos shocks en la economía global y principalmente, en el sector inmobiliario estadounidense generaron desbalances en los sectores financieros internacionales.</p><p class="P4"><span class="T4">En general, el PIB del salvador a precios de 1990 ha tenido un comportamiento estable, existe poca volatilidad si se descarta la influencia de eventos económicos extraordinarios y poco usuales. Este ha crecido de manera constante y sostenida a tasas de alrededor del 3 a 4% porcentuales e interanuales.</span></p><p class="P4"><span class="T4">Se puede asumir, que a partir de la LIM, algunos indicadores macroeconómicos, (PIB por ejemplo) presentaron menos fluctuación, por lo tanto este fue más estable. La explicación causa-efecto de esta afirmación (Suponiendo que fue de esta forma), radica en que la reducción de la tasa de interés generó un incremento en el crédito, esto a su vez genera mayores niveles de inversión, la cual es un componente directo en la renta. Por otra parte, la estabilidad del dólar y la implementación de este como moneda de curso legal redujo la inflación de los bienes y servicios, por lo tanto se mejora el poder de compra (cabe aclarar que </span><span class="T4">dicha mejora casi nunca es justa, a los incrementos en los precios que se han acumulado a lo largo de los años), se consumió más, y este es otra de las variables presentes en la DA.</span></p><p class="P4"><span class="T4">El origen del grafico del PIB lineal reside en la implementación de una regresión lineal simple o análisis de tendencia, donde se consideró a la variable endógena al PIB mismo, y la variable exógena al Tiempo. Los resultados se encuentran en su debida tabla (</span><span class="T8">Ver anexo 1</span><span class="T4">) y se pueden interpretar de la siguiente forma:</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"><span class="T28">                                                   </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:1.0102in; padding:0; " class="fr7" id="graphics2"><img style="height:0.5291cm;width:2.5659cm;" alt="" src="data:image/*;base64,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" /></span><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;"><span class="T28">                                                                (1)</span></div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><div class="P4"><span class="T32">La ecuación 1, representa la estructura de la estimación de la variable endógena, esta se compone principalmente de 3 elementos, </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.1874in; padding:0; " class="fr7" id="graphics3"><img style="height:0.5291cm;width:0.476cm;" alt="" src="data:image/*;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAUCAYAAACAl21KAAAACXBIWXMAAA7GAAAOxQHB+J5RAAABWUlEQVR4nO2UMW6DQBBF/0g+yuLC4gRwgnWaVLTuoISGzmU6N6ZcH4GKJuwJ4ASRC8NdJrNalGBZckxkKU2ohs/u2z/zV6yYGc94Vk+h/IP+BDRyFQcoelenaNlAAzTXo+OALld0F2SzAHUygDtZaDMmygRW8iWe6T87stycUuxZeUUbGo4xBxSIuRZ8x8U1aLzgI9qgnInqJUFUAEmpH2FMILVG2DcYHGAS7aFAmKYoDha5eQwmrWl6Tbf8VpXQuXID4y2kJSN6RkxZy67+2jFWHAcFfC5+3QRyY2nRyEyoAEs8GDrvQpsBRxk4EdinBlS7GsnA6NQIl2hm3TmgKX5NRv4C5saworxj5DM3dR9ir/y3dQiuL6NsV7+4kBJMMJXBJkJ/9tNdDurPV8FEG49dBnIJo0Bj5ebrkd/rHqHvc6kjmWWbMm0JJ/fqUtP4Tm0Zy5DkdCN/AtnwkQaj+gneAAAAAElFTkSuQmCC" /></span><span class="T32"> </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.1874in; padding:0; " class="fr7" id="graphics4"><img style="height:0.5291cm;width:0.476cm;" alt="" src="data:image/*;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAUCAYAAACAl21KAAAACXBIWXMAAA7GAAAOxQHB+J5RAAABJklEQVR4nO2UMW6DMBiF3y/lKKZDxQnMCUyXThwBj7CwdeyWBUZzhE5McAJygqhDzF3+/g5IJU2VpmqkSlU9/TzZn57fk9kwM26xNjeh/IN+BTRxk0Qod2HO0bODAWit69pjLBRdBA02wkvmwaNsHCwTWYFVfEhW+teOBu7aHE+sZsU48nXCEUVirgdfcHEKmg7Y63tUK1E9ZNAlkFXmGsYCUneIdx18ACzisC0R5znK7YDCXQeTqxl6zFN+biqYQoXAOIVcyYluicn2HOaTUyHHFKtSlrCN69FJJlSCpR74cXZhnEctgROB59Y8rBBaraERf3R0PEJO/gLuzLCiYmQU79847psaTqLXz0A/X38ANEiTaTvPKbXh6XB4Ot8GGcfE563gDcdaeBnEoGz5AAAAAElFTkSuQmCC" /></span><span class="T32"> y </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.1146in; padding:0; " class="fr7" id="graphics5"><img style="height:0.5291cm;width:0.2911cm;" alt="" src="data:image/*;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAUCAYAAABbLMdoAAAACXBIWXMAAA7EAAAOxQGMMD9aAAABAklEQVR4nM2SMW6DMBSG/ydxFF6HKicgJzBZOrFmw6O9ZMvIAWB0t65MWQonICeospi7vNoFidJEFWOeZOnJ+vz8/7+diAi2VrKZfEK41yT5+9SXncCpEc2eYa9xJ0PthwVWzqP+YrSFDyAISGE+amnZYtcNMCnol4yUDkUm9uZjH9YozTGCMh/+ozk9FMhshebEgiPjdl7Ae4OpoXNpJWeedS/ggzR6ufyYLPGm/kkjgpoqvPoOJee49A5KPYSDmX0OhKuj67HOhKsGJ2UkWF1r7vUU2TBrnIy2+BxNPLxM1kQyyVxHFt/iyhov4kTN0xMnQm4dCZkhyLn393S/bkt9A1sVZUl82YMYAAAAAElFTkSuQmCC" /></span><span class="T32"> que representan, el valor del coeficiente del intercepto, el valor del coeficiente de la variable exógena, y el Tiempo respectivamente. Sustituyendo los valores obtenidos en dicha ecuación se obtendría lo siguiente:</span></div><!--Next 'div' was a 'text:p'.--><div class="P4"><span class="T28">                                 </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:2.6354in; padding:0; " class="fr7" id="graphics6"><img style="height:0.5291cm;width:6.6939cm;" alt="" src="data:image/*;base64,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" /></span><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;"><span class="T28">                                            (2)</span></div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P4"><span class="T32">La ecuación 2 es utilizada para cada N casos, por lo tanto lo único que cambiará en ella es el valor de la variable tiempo. </span><span class="T4">Con el pasar de los años, el valor del coeficiente de la variable x expresa el crecimiento interanual de la misma, por lo tanto el PIB crece anualmente 169.62 millones de dólares, mientras que la producción constante y estable de la producción a su nivel mínimo es de 7752.939545 millones de dólares en condiciones de factores productivos equitativamente distribuidos entre los principales sectores de producción del país.</span></p><div class="P4"><span class="T4">El valor del </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.1874in; padding:0; " class="fr7" id="graphics7"><img style="height:0.5291cm;width:0.476cm;" alt="" src="data:image/*;base64,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" /></span><span class="T32"> representa el ajuste de la ecuación 1, dicho dato al ser traducido en porcentaje indica que la ecuación del PIB lineal se ajusta en un 88.07% a los datos reales. El error típico, expresa que en promedio para las 11 muestras, 205.59 millones de dólares representan la cantidad nominal de las variables omitidas en el modelo.</span></div><div class="P41"><span class="T32">El valor de </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.1043in; padding:0; " class="fr7" id="graphics8"><img style="height:0.5291cm;width:0.2649cm;" alt="" src="data:image/*;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAAUCAYAAAC07qxWAAAACXBIWXMAAA7MAAAOxQFgY703AAAAyUlEQVR4nM2RsQ2DMBBFvyVGsSkiJoAJzCBQmiYdQ5ASurRUNIEJzARRCmCXC3aQYhISUeLClk9P3+/OHhFhz/J2UQcBp0tEIus3obAY3yBXVxS1QBa0oFKyV7WjlMWAz92nRzzmwCSXTpbAKQzN4YBdgwoJWpcDZ0rrD8fhPu89YlaZq/2FpCWUEswBJ7rVvZXWijPrFg04O+me6xfkfClLVuqVwwJu+uEb7JrKDMs09xs0g46tfwaR+maG2yBXmpH6E7Vu5tDgEzkqQ3uWtFNfAAAAAElFTkSuQmCC" /></span><span class="T32"> calculado representan el hecho de aceptación o negación de la hipótesis nula (</span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.1874in; padding:0; " class="fr7" id="graphics9"><img style="height:0.5291cm;width:0.476cm;" alt="" src="data:image/*;base64,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" /></span><span class="T32">). Por lo tanto, Para que </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.1874in; padding:0; " class="fr7" id="graphics10"><img style="height:0.5291cm;width:0.476cm;" alt="" src="data:image/*;base64,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" /></span><span class="T32"> sea aceptada, </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.6354in; padding:0; " class="fr7" id="graphics11"><img style="height:0.5291cm;width:1.6139cm;" alt="" src="data:image/*;base64,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" /></span><span class="T32"> , en nuestro caso, se expresa un valor igual a 74.87, lo que significa el rechazo de la hipótesis nula, y la aceptación de la hipótesis alterna </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.3228in; padding:0; " class="fr7" id="graphics12"><img style="height:0.5291cm;width:0.8199cm;" alt="" src="data:image/*;base64,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" /></span><span class="T32"> la cual plantea que el modelo funciona y que las variables son explicativas entre sí.</span></div><h2 class="P48"><a id="a__Índice_de_precios_al_consumidor"><span /></a>Índice de precios al consumidor </h2><p class="P53">Grafico 4</p><!--Next 'div' was a 'text:p'.--><div class="P12"> <!--Next '
			div' is a draw:frame.
		--><div style="height:0.2701in;width:4.4055in; padding:0;  float:left; position:relative; left:0cm; top:8.7371cm; " class="fr3" id="Frame2"><!--Next 'div' was a 'draw:text-box'.--><div style=""><p class="Standard"><span class="T25">Elaboración del autor con datos de: Banco Central de Reserva Del Salvador (BCR)</span></p></div></div><!--Next '
			div' is a draw:frame.
		--><div style="height:0.8858in;width:0.2713in; padding:0;  float:left; position:relative; left:-11.19cm; top:0cm; " class="P68"><!--Next 'div' was a 'draw:text-box'.--><div style=""><p class="P68"><span class="T42">Porcentaje</span></p></div></div><!--Next '
			span' is a draw:frame.
		--><span style="height:3.5138in;width:6.0138in; padding:0; " class="fr10" id="Gráfico_23"><img style="height:8.9251cm;width:15.2751cm;" alt="" src="./N10_Art_12_files/saved_resource" /><img style="height:8.9251cm;width:15.2751cm;" alt="" src="data:image/*;base64,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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P4"><span class="T4">El Índice de Precios al Consumidor es un índice que valora los precios de un conjunto de bienes y servicios, generalmente conocidos como los productos de la canasta básica o cesta familiar. Los cuales son determinados por encuestas continuas de presupuestos familiares; basados en el ingreso de las mismas y el precio de dichos bienes. Los valores presentes en el IPC y que son representados en la gráfica anterior, pueden ser positivos, lo que indicaría un incremento de los precios, o negativo que refleja una caída en los mismos</span><span class="T20">.</span></p><p class="P4"><span class="T4">Al mismo tiempo, una variación porcentual interanual altamente fluctuante expresa la volatilidad de los bienes de la canasta básica, lo cual desmejora el bienestar de </span><span class="T4">los consumidores al dificultar la adquisición de estos. Es por ello, que para cualquier economía es necesario controlar esta variación y mantenerla lo más estable posible. El dólar Estadounidense representó en su momento la divisa idónea para implementar este objetivo, dado el respaldo que este tiene y su poca incertidumbre.</span></p><p class="P4"><span class="T4">Pero este fenómeno no solo afecta al consumidor de bienes, si no también, al productor de los mismos, una alta volatilidad en el bien producido representa una reorganización de la estructura de costos de la empresa, lo que significa un menor dinamismo en los niveles que rotan los inventarios, una menor oferta de bienes inmediatos y una disminución del consumo en general.</span></p><p class="P4"><span class="T4">Durante los 5 años previos a la LIM, la inflación expreso una tendencia al declive, sin embargo se observó un comportamiento volátil de los precios debido a la alta inflación en 1996, que alcanzó 9.83%, porcentaje que se logró reducir en los 3 años subsiguientes con políticas monetarias restrictivas enfocadas en la reducción y restricción de la base monetaria en colones. Sin embargo, a partir del año 1999 hasta finales del 2000, la tendencia al aumento de los precios apareció nuevamente, esto motivó al gobierno central a plantearse la posibilidad de la dolarización económica legalmente establecida, dado que el dólar ya estaba presente en todas las transacciones económicas de la nación. </span></p><p class="P24">A partir de la LIM, los niveles inflacionarios se mantuvieron entre 3 y 4%, con cambios en las cifras únicamente de manera decimal, la inflación y su volatilidad fueron correctamente controlados con el dólar como moneda de curso legal según los datos oficiales, cabe aclarar que esta observación se realiza sin tomar en cuenta el año 2008, año donde sucedió la crisis inmobiliaria estadounidense y se propago como problemática mundial, se ha mencionado con anterioridad, que una reforma monetaria de tal magnitud como la salvadoreña ayuda a disminuir el shock que la economía percibe por variaciones en las variables macroeconómicas internas, pero no prepara de manera correcta a dicha economía frente a crisis de alto octanaje y más aún cuando en el origen de la crisis residen los pilares que sostienen la moneda y el sector comercial.</p><p class="P4"><span class="T4">En 2008, se alcanzó una inflación anual promedio de 7.26 puntos porcentuales, un importante repunte con respecto a los años anteriores post-LIM, para terminar en 2009 con un 0.5703%. En este último año se logró controlar de manera eficaz los altos niveles de precios del periodo anterior, lo que expresa una tendencia positiva a la recuperación de la economía.</span></p><p class="P4"><span class="T4">Dentro del sector inflacionario, otro de los principales supuestos que se esperaban, era el mantenimiento constante e igualatorio de los niveles de precios entre El salvador y Estados Unidos, con esto se hace referencia a sus IPC, todo esto debido a que estando la nación centroamericana dolarizada y con una economía abierta eran condiciones fundamentales para que dicha situación sucediera; sin embargo </span><span class="T8">(Ver Anexo 2) </span><span class="T4">en la mayoría de años presentes en el gráfico, la inflación salvadoreña fue mayor, lo cual no fue ciertamente explicado por los salarios del salvador debido a que estos son mucho más bajos que los de Estados Unidos y con pocos ajustes en el salario mínimo, sino más bien, a la inmensa brecha tecnológica existente entre ambos países, lo cual merma la productividad.</span></p><p class="P4"><span class="T4">La columna vertebral del IPC no puede ser analizado únicamente tomando en cuenta el sector monetario y la orientación hacia el exterior, dado que la estructura en los precios generales de los productos de consumo básico pueden verse influidos por más variables económicas radicalmente importantes, como lo son el gasto llevado a cabo por el estado o las inversiones en capital fijo nacional.</span></p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24"> </p><p class="P24" /><h2 class="Heading_20_2"><a id="a__Escena_Social__Evolución_del_Índice_de_Desarrollo_Humano"><span /></a><span class="T15">Escena Social: Evolución del Índice de Desarrollo Humano</span></h2><p class="P11">Grafico 5</p><p class="P10"> </p><!--Next 'div' was a 'text:p'.--><div class="P23"> <!--Next '
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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P4"><span class="T27">Elaboración del autor con datos de: United Nations Development Programme (UNDP)</span></p><p class="P15"> </p><p class="P4"><span class="T4">Además de los resultados macroeconómicos, un Indicador que puede expresar de una forma acertada el desarrollo de una nación es el IDH. </span><span class="T3">El índice de desarrollo humano (IDH) es un indicador utilizado para estimar los avances que los países logran en distintas dimensiones, las cuales son fundamentales para conocer la situación de determinada nación en referencia a su bienestar social general.</span></p><p class="P24">La búsqueda del desarrollo económico es siempre uno de los principales enfoques de cualquier gobierno que busque mejorar las condiciones reales de la sociedad la cual administra, es por esto que el crecimiento en sí no significa mucho si no viene acompañado de políticas pro-desarrollo correctamente focalizadas hacia las necesidades básicas poblacionales existentes. </p><p class="P4"><span class="T4">La posición de un país con respecto al IDH radica en su puntuación, esta estará mejor posicionada cuando su valor este lo más cercano a 1, y estará en peor posición cuando se aleje de este, El desarrollo en este indicador se centra en 3 Pilares, La educación, Salud e Ingresos, cada pilar con su propio dato. </span></p><p class="P4"><span class="T4">De manera general, El Salvador ha mejorado su IDH desde el año 2001 al 2011, pasando de 0.6149 a 0.6701, un incremento del 8%. El sector que se vio más beneficiado fue el sector educación, con un incremento en 2011 con respecto a 2001 del 16.46%. Todo esto es resultado de un conjunto de políticas macroeconómicas integrales anudadas al desarrollo sostenible, no obstante no se puede inferir con certeza, que las políticas monetarias han incidido en dicho mejoramiento, pero si, que dicho hecho sucedió durante este cambio de reforma monetaria.</span></p><p class="P4"><span class="T4">Aunque se establezca una causalidad entre la optimización del desarrollo y las políticas monetarias (El impacto de M1 y sus fluctuaciones en el poder de compra, por ejemplo), este no puede ser del todo comparado con la efectividad que tienen las políticas fiscales sobre este panorama, dado que estas últimas cuentan con un amplio abanico de opciones que influyen de manera más directa en el desarrollo; una de las cuales merece mención es el gasto público a escolaridad, que además de mejorar en los ingresos per cápita de los empleados de este sector, mejora también los años reales de educación de una nación y su IDH.</span></p><p class="P4"><span class="T4">Es importante resaltar que el grado de influencia que tienen las políticas fiscales no es del todo útil para El Salvador, debido a que dichas políticas ahora no son controladas con plena autonomía por la Banca Central, si no que debido a la restricción en la emisión de dólares controlado por la FED, se debe de ajustar a los cambios que esta decida implementar, el gasto público se ve mermado por este hecho y la implementación de este es prudente.</span></p><div class="P4"><span class="T34">En años más recientes, El salvador ha seguido implementando una parte importante de su presupuesto hacia el sector educativo, solo en 2015, </span><span class="T35">El Presupuesto General de la República  fue de $4,823 millones, destinando de este $914.3 millones, lo que representa el 18 % de su presupuesto nacional, el cual es </span><span class="T35">invertido en la creación de nuevas plazas para los maestros capacitados, escuelas y construcción de bibliotecas a lo largo de todo el territorio nacional.</span><span class="Footnote_20_Symbol"><span class="T35"><span class="Footnote_20_anchor" title="Footnote: Para más detalle, véase el siguiente enlace donde se mencionan otros aspectos resaltables de la política pública salvadoreña actual: http://www.presidencia.gob.sv/proyecto-de-presupuesto-2015-contempla-refuerzos-en-las-areas-de-educacion-salud-y-seguridad-publica/"><a href="http://dw.convertfiles.com/files/0611742001514863912/n10_art_12.xhtml#ftn2" id="body_ftn2">2</a></span></span></span></div><h1 class="P43"><a id="a__Conclusiones"><span /></a>Conclusiones</h1><p class="P15"> </p><p class="P24">A manera de ejemplo, el caso del salvador ha servido de mucho, dicho país nos ha brindado a nosotros, las demás naciones del istmo, un valioso ejemplo: ¿Qué sucedería si una economía en vías de desarrollo y perteneciente al continente americano decidiera abandonar su moneda y emplear una extranjera? Los resultados anteriormente planteados son en la medida de lo posible, claros.</p><p class="P4"><span class="T4">En materia de crecimiento económico, El salvador ha experimentado una solidez macroeconómica de su sector monetario el cual se considera clave y la solidez de este fue uno de los motivos que impulsaron la reforma, sin embargo el desarrollo de otros sectores como lo es el comercial o el de la producción no han proyectado los resultados esperados, el PIB salvadoreño ha expresado poco dinamismo al igual que las exportaciones e importaciones.</span></p><p class="P4"><span class="T4">El ejemplo para Nicaragua es esencialmente importante dada las similitudes que se presentan en ambas economías; La Nicaragüense, como cualquier otra, presenta debilidades en sectores que El Salvador presentó en su momento antes de la puesta en marcha de la LIM,  el más resaltable de ellos, el poco mantenimiento de valor de su moneda y sus depósitos mayoritariamente dolarizados.</span></p><div class="P4"><span class="T4">Sin embargo, aunque se suele afirmar que la economía Nicaragüense es altamente dolarizada gracias a las estadísticas del Banco Central de Nicaragua (BCN) debido a la moneda en la que se expresa el precio de los bienes y a la alta concentración de créditos y depósitos en dólares(durante 2016, los depósitos y créditos se encontraban dolarizados en 76% y 89% respectivamente</span><span class="Footnote_20_Symbol"><span class="T4"><span class="Footnote_20_anchor" title="Footnote: Banco central de Nicaragua BCN (2016), anuario estadístico."><a href="http://dw.convertfiles.com/files/0611742001514863912/n10_art_12.xhtml#ftn3" id="body_ftn3">3</a></span></span></span><span class="T4">), y esto exprese una dolarización virtual, existen otros factores  más puntuales para </span><span class="T4">verificarlo; un claro ejemplo es que todas las demás transacciones todavía se contabilizan en córdobas tal es el caso de la declaraciones tributarias hacia la Dirección General de Ingresos (DGI) de empresas nacionales y extranjeras. </span></div><p class="P4"><span class="T4">En adición a lo anterior, la banca comercial se encarga de ajustar y mantener el valor real de los depósitos en sus arcas, con el pago del deslizamiento predeterminado de la moneda, el cual está determinado a una tasa de 5%, sin embargo dicha información suele ser desconocida por los agentes; también el alto nivel de depósitos y créditos Nicaragüenses dolarizados puede ser explicado por la indexación de estos con el único propósito de evitar inflación.</span></p><p class="P4"><span class="T4">Desde un punto de vista general, se considera que el hecho de implementar legalmente una divisa fuerte que sea utilizada en todos los campos financieros de una nación es beneficioso, ya que dicha acción genera casi de manera inmediata, un respaldo y seguridad la cual es transmitida prácticamente hacia todas las operaciones económicas de una nación. Sin embargo, Al contrastar las ventajas que tuvo el salvador y las desventajas que también experimentó, no está de más preguntarse como nación centroamericana, ¿Realmente vale la pena el cambio?</span></p><h1 class="P45"><a id="a__Recomendaciones"><span /></a>Recomendaciones</h1><p class="P52"> </p><p class="P49"><span class="T4">Este escrito sirvió para cimentar una agenda de discusión e investigación para futuros estudios y distintos países en los cuales existe un alto uso del dólar. En el caso del Salvador, los resultados tuvieron incidencias positivas  y otras que no expresaron los resultados que se preveían. </span></p><p class="P50"> </p><p class="P49"><span class="T4">El debate de que si una economía debe dolarizarse o no parece no tener un fin, tanto defensores como ofensores presentan argumentos igualmente válidos. Una ciencia social tan amplia y compleja como es la economía y su sinnúmero de variables no pueden ceñirse desde aspectos segmentados de la misma, puesto que el mejoramiento de un sector usualmente no es acompañado por un mejoramiento equitativo de los demás, el cambio en el paradigma monetario de </span><span class="T4">una economía debe valorizarse desde una perspectiva generalizada y si esto no es posible, al menos estar enfocada en el mejoramiento del desarrollo económico sobre el crecimiento del mismo.</span></p><p class="P50"> </p><p class="P49"><span class="T4"> A nivel individual, la dolarización tiene una influencia más allá del sentido económico, esto recae en la percepción moral de las personas, puesto que se atribuye una perdida en la identidad y la soberanía de una nación el aceptar como oficial una divisa foránea.</span></p><p class="P50"> </p><p class="P49"><span class="T4">En síntesis, no recomiendo la implementación de una dolarización. No al menos si antes no se ha llevado a cabo en la nación interesada, una agenda de investigación y evaluación minuciosa de los efectos que esta tendría sobre las principales variables económicas, y sobre el bienestar general de la gente, y prever que efectivamente, se alcanzará un crecimiento y desarrollo lo más armonizado posible. </span></p><p class="P50"> </p><p class="P49"><span class="T4">Se recomienda a naciones que ya se encuentran dolarizadas, que se abogue por ejemplo, a una mayor participación de la banca central nacional en la emisión de dinero, el aprovechamiento de las bajas tasas de interés encausadas hacia la disponibilidad de créditos a personas naturales y la atracción de inversiones que impulsen el crecimiento.</span></p><p class="P50"> </p><p class="P50"> </p><p class="P52"> </p><p class="P52"> </p><p class="P52"> </p><p class="P52"> </p><p class="P52" /><p class="P52"> </p><p class="P52"> </p><p class="P52"> </p><h1 class="P43"><a id="a__Bibliografía"><span /></a>Bibliografía</h1><p class="P33"> </p><p class="P55">Samuelson, P., Nordhaus, W.(1990). Economia. Massachusetts:MCGrawHill</p><p class="P55"> </p><p class="P54"><span class="T31">Wikipedia, 2002, “Reforma monetaria”. </span><span class="T4">Consultado: </span><a href="https://es.wikipedia.org/wiki/Reforma_monetaria" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">https://es.wikipedia.org/wiki/Reforma_monetaria</span></span></a><span class="T4"> Recuperado: 10 de junio del 2017.</span></p><p class="P55"> </p><p class="P54"><span class="T4">United Nations Development Programme, (2011),</span><span class="T31"> “Annual report on human development</span><span class="T4">”. Consultado: </span><a href="http://www.undp.org/content/undp/es/home/librarypage/hdr/human_developmentreport2011.html" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.undp.org/content/undp/es/home/librarypage/hdr/human_developmentreport2011.html</span></span></a><span class="T4">. Recuperado: 23 de Septiembre del 2017.</span></p><p class="P55"> </p><p class="P54"><span class="T4">Banco Central de Reserva de El Salvador, (2017),</span><span class="T31"> “Balanza comercial Millones de US”</span><span class="T4">. Consultado: </span><a href="http://www.bcr.gob.sv/bcrsite/?cdr=38&amp;lang=es" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.bcr.gob.sv/bcrsite/?cdr=38&amp;lang=es</span></span></a><span class="T4">. Recuperado: 5 de Septiembre del 2017</span></p><p class="P55"> </p><p class="P54"><span class="T4">Banco Central de Reserva de El Salvador, (2017),”</span><span class="T31">Índice de Precios al consumidor (IPC) Base 1992 </span><span class="T4">”. Consultado: </span><a href="http://www.bcr.gob.sv/bcrsite/?cdr=123&amp;lang=es" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.bcr.gob.sv/bcrsite/?cdr=123&amp;lang=es</span></span></a><span class="T4">. Recuperado: 5 de Septiembre del 2017.</span></p><p class="P55"> </p><p class="P58"><span class="T34">Banco Central de Reserva de El Salvador, (2017), “</span><span class="T36">Producto Interno Bruto (PIB) por Rama de Actividad Económica. A Precios Constantes de 1990 Millones de Dólares</span><span class="T37">”</span><span class="T34">. Consultado: </span><a href="http://www.bcr.gob.sv/bcrsite/?cdr=30&amp;lang=es" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.bcr.gob.sv/bcrsite/?cdr=30&amp;lang=es</span></span></a><span class="T34">. Recuperado: 21 de Junio del 2017.</span></p><p class="P56"> </p><p class="P58"><span class="T38">Banco Central de Reserva de El Salvador, (2017),”</span><span class="T36">Panorama del Banco Central Saldos en millones de US$”</span><span class="T38">. Consultado:</span><span class="T3"> </span><a href="http://www.bcr.gob.sv/bcrsite/?cdr=114" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.bcr.gob.sv/bcrsite/?cdr=114</span></span></a><span class="T38">. Recuperado: 21 de Junio del 2017.</span></p><p class="P56"> </p><p class="P59">Dornbush,R., Fischer, S., &amp; Startz, R.(2004). Macroeconomía. Chicago: MCGrawHill</p><p class="P57"> </p><p class="P54"><span class="T31">Buenastareas, (2012), ¿“Por que se dolarizó el salvador? ”Consultado:</span><span class="T4"> </span><a href="http://www.buenastareas.com/ensayos/Porque-Se-Dolarizo-En-El-Salvador/3395370.html" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.buenastareas.com/ensayos/Porque-Se-Dolarizo-En-El-Salvador/3395370.html</span></span></a><span class="T4"> Recuperado: 4 de Abril del 2017</span></p><p class="P55"> </p><p class="P54"><span class="T4">Econopedia (2010), “</span><span class="T31">M3</span><span class="T4">” Consultado: </span><a href="http://economipedia.com/definiciones/m3.html" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://economipedia.com/definiciones/m3.html</span></span></a><span class="T4">. Recuperado: 5 de Abril del 2017</span></p><p class="P55" /><p class="P54"><span class="T4">Federal Reserve System, (2017) “</span><span class="T31">Foreign Exchange Rates</span><span class="T4">”. Consultado: </span><a href="https://www.federalreserve.gov/releases/h10/current/" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">https://www.federalreserve.gov/releases/h10/current/</span></span></a><span class="T4">. Recuperado: 1 de Octubre del 2017</span></p><p class="P57"> </p><p class="P54"><span class="T31">La Nacion, (2010) “Beneficios de la dolarización del Salvador”</span><span class="T4">. Consultado: </span><a href="http://www.nacion.com/archivo/beneficios-dolarizacion-Salvador_0_1127887266.html" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.nacion.com/archivo/beneficios-dolarizacion-Salvador_0_1127887266.html</span></span></a><span class="Internet_20_link"><span class="T4">.</span></span><span class="T4"> Recuperado: 2 junio del 2017</span></p><p class="P57"> </p><p class="P54"><span class="T31">ALAINET-Luis René Cáceres, (2014) ¿“Por qué no crece la economía salvadoreña?”. Consultado: </span><a href="http://www.alainet.org/es/active/73520" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.alainet.org/es/active/73520</span></span></a><span class="Internet_20_link"><span class="T4">. </span></span><span class="Internet_20_link"><span class="T39">Recuperado:</span></span><span class="T4"> Consultado en: 12 de Abril del 2017</span></p><p class="P57"> </p><p class="P54"><span class="T31">La Prensa, (2014), “Dolarización en el salvador cumple 13 años con exiguos resultados”. Consultado:</span><a href="http://www.laprensa.hn/honduras/apertura/394474-98/dolarizacion-en-el-salvador-cumple-13-anos-con-exiguos-resultados" class="Internet_20_link"><span class="Internet_20_link"><span class="T4">http://www.laprensa.hn/honduras/apertura/394474-98/dolarizacion-en-el-salvador-cumple-13-anos-con-exiguos-resultados</span></span></a><span class="T4"> Recuperado: 4 de Abril del 2017.</span></p><p class="P52"> </p><h1 class="P44"><a id="a__Anexos"><span /></a>Anexos</h1><!--Next 'div' was a 'text:p'.--><div class="P24"> <!--Next '
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		--><div style="height:2in;width:6.1457in; padding:0;  float:left; position:relative; left:0cm; top:1.4529cm; " class="fr8" id="Imagen_5"><img style="height:5.08cm;width:15.6101cm;" alt="" 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/></div><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;">Anexo 1:</div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P24">Anexo 2:</p><!--Next 'div' was a 'text:p'.--><div class="P28"> <!--Next '
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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P24">Anexo 3:</p><p class="P10"> </p><!--Next 'div' was a 'text:p'.--><div class="P7"> <!--Next 'div' is emulating the top hight of a draw:frame.--><div style="height:0.002cm;"> </div><!--Next '
			div' is a draw:frame.
		--><div style="width:1.8591in; padding:0;  float:left; position:relative; left:-0.1989cm; " class="fr5" id="Frame11"><!--Next 'div' was a 'draw:text-box'.--><div style="min-height:0.0228in;"><table border="0" cellspacing="0" cellpadding="0" class="Table2"><colgroup><col width="107" /><col width="100" /></colgroup><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A1"><p class="P39">Fecha</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B1"><p class="P39">Euro/USD</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-96</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.2475</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-97</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.1114</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-98</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.174</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-99</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.0263</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-00</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">0.8828</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-01</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">0.8884</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-02</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.0088</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-03</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.2217</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-04</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.3431</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-05</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.1787</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">May-06</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.2607</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-07</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.1672</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-08</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.2671</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-09</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.4835</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-10</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.32</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.9611in; " class="Table2_A2"><p class="P39">Dic-11</p></td><td style="text-align:left;width:0.8979in; " class="Table2_B2"><p class="P40">1.3324</p></td></tr></table></div></div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="Footnote"><span class="footnodeNumber"><a class="Footnote_20_Symbol" id="ftn1" href="http://dw.convertfiles.com/files/0611742001514863912/n10_art_12.xhtml#body_ftn1">1</a></span> Con el fin de proveer al lector una fuente clara y confiable de este importante indicador, véase:  (Samuelson &amp; Nordhaus, 1990, p.409)</p><p class="Footnote"><span class="footnodeNumber"><a class="Footnote_20_Symbol" id="ftn2" href="http://dw.convertfiles.com/files/0611742001514863912/n10_art_12.xhtml#body_ftn2">2</a></span> Para más detalle, véase el siguiente enlace donde se mencionan otros aspectos resaltables de la política pública salvadoreña actual: http://www.presidencia.gob.sv/proyecto-de-presupuesto-2015-contempla-refuerzos-en-las-areas-de-educacion-salud-y-seguridad-publica/</p><p class="Footnote"><span class="footnodeNumber"><a class="Footnote_20_Symbol" id="ftn3" href="http://dw.convertfiles.com/files/0611742001514863912/n10_art_12.xhtml#body_ftn3">3</a></span> Banco central de Nicaragua BCN (2016), <span class="T30">anuario estadístico</span>.</p></body></html>