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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="P73">REICE</p><p class="P70">Revista Electrónica de Investigación en Ciencias Económicas</p><p class="P70">Abriendo Camino al Conocimiento</p><p class="P69"><span class="T2">Facultad de Ciencias Económicas, </span><span class="T6">UNAN-Managua</span></p><p class="Standard"><span class="A1"><span class="T10"> </span></span></p><p class="P83_borderStart"><span class="T12">Vol. 6, No. 11, enero - junio 2018                                    REICE</span><span class="T13">       </span><span class="T12">ISSN: 2308-782X</span></p><p class="P82"><a href="http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE" class="Internet_20_link"><span class="Internet_20_link"><span class="T19">http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE</span></span></a></p><p class="P82_borderEnd"><a href="mailto:revistacienciaseconomicas@gmail.com" class="Internet_20_link"><span class="Internet_20_link"><span class="T18">revistacienciaseconomicas@gmail.com</span></span></a></p><p class="P4"> </p><p class="P5"> </p><p class="P5"> </p><p class="P10"><span class="T4">Determinación de la Orientación e Impulso Fiscal en Nicaragua para el Periodo 1994 - 2016</span></p><p class="P9"> </p><p class="P25">Determination of the orientation and Fiscal impulse in Nicaragua for the period 1994 - 2016</p><p class="P27"> </p><p class="P18"> </p><p class="P18"> </p><p class="P29"><span class="T6">Fecha recepción: mayo 5 del 2018</span></p><p class="P29"><span class="T6">Fecha aceptación: mayo 28 del 2018</span></p><p class="P84"> </p><p class="P30"> </p><p class="P30"> </p><p class="P30"> </p><p class="P4">Oliver David Morales Rivas</p><p class="Standard"><span class="T23">Orcid ID: </span><a href="http://orcid.org/0000-0002-9997-8679" class="Internet_20_link"><span class="Internet_20_link"><span class="T24">http://orcid.org/0000-0002-9997-8679</span></span></a></p><p class="P4">Economista</p><p class="P4">UNAN –MANAGUA</p><p class="Standard"><a href="mailto:oliverdavid19@gmail.com" class="Internet_20_link"><span class="Internet_20_link"><span class="T21">oliverdavid19@gmail.com</span></span></a><span class="T21"> </span></p><p class="P5"> </p><p class="P5"> </p><p class="P5"> </p><p class="Standard"><span class="T29">DOI: </span><a href="http://dx.doi.org/10.5377/reice.v6i11.6156" class="Internet_20_link"><span class="Internet_20_link"><span class="T30">http://dx.doi.org/10.5377/reice.v6i11.6156</span></span></a></p><p class="P9"> </p><p class="P3"> </p><p class="P3"> </p><p class="P3"> </p><p class="P3"> </p><p class="P3"> </p><p class="P3"> </p><p class="P3"> </p><p class="P3"> </p><p class="P3"> </p><p class="P67"> </p><p class="P7">Resumen</p><p class="P19"> </p><p class="P31"><span class="T8">El artículo presenta la estimación de indicadores de Orientación Fiscal e Impulso Fiscal para Nicaragua. Para ello, se utilizó la metodología general propuesta por </span><span class="T31">(Heller, 1986)</span><span class="T8">, para lograr este propósito y también se usó el Filtro Hodrick- Prescott para estimar el PIB Potencial y se utilizaron las estimaciones de ingreso y gasto estructurales cálculos por </span><span class="T31">(Morales &amp; Flores, 2017)</span><span class="T8">, los datos se obtuvieron del Anuario Estadístico del Banco Central de Nicaragua. La política fiscal se ha concentrado con una orientación expansiva y con un impulso fiscal principalmente procíclico, además se infiere que el resultado de la política fiscal obedece a un componente estructural de la actividad económica.</span></p><p class="P36"> </p><p class="Standard"><span class="T21">Palabras clave: Orientación Fiscal; Impulso Fiscal; PIB Potencial; Política Fiscal. </span></p><p class="P4"> </p><p class="P26">Abstract </p><p class="P64"> </p><p class="P64">The article presents the estimation of Fiscal Orientation and Fiscal Impulse indicators for Nicaragua. For this, the general methodology proposed by (Heller, 1986) was used to achieve this purpose and the Hodrick-Prescott filter was also used to estimate the Potential GDP and the estimates of structural income and expenditure were calculated by (Morales &amp; Flores , 2017), the data was obtained from the Statistical Yearbook of the Central Bank of Nicaragua. Fiscal policy has been concentrated with an expansive orientation and with a mainly pro-cyclical fiscal impulse, in addition it is inferred that the result of fiscal policy obeys to a structural component of economic activity.</p><p class="P64"> </p><p class="P63"><span class="T35">Keywords: Fiscal Orientation; Fiscal Impulse; Potential GDP; Fiscal Policy.</span></p><p class="P37"> </p><p class="P28"> </p><p class="P28"> </p><p class="P28"> </p><p class="P28"> </p><p class="P28"/><p class="P28"> </p><p class="P28"> </p><p class="P28"> </p><p class="P8">Introducción </p><p class="P6"> </p><p class="P31"><span class="T21">Uno de los objetivos de la teoría económica, es estimar el efecto cíclico del crecimiento de la producción y la orientación e impulso fiscal de política fiscal, por esa necesidad se realiza este artículo de investigación.</span></p><p class="P6"> </p><p class="P31"><span class="T9">La política fiscal  es uno de los instrumentos que se utiliza  para estabilizar la actividades económicas economía y disminuir las asimetrías PIB efectivo con el PIB potencial. </span></p><p class="P20"> </p><p class="P31"><span class="T9">Este artículo pretende determinar la orientación de la política fiscal, si ha sido expansiva o contractiva y la dirección fiscal (contracíclica, procíclica o discrecional) y su relación con ciclo económico. De manera, que un resultado positivo en los balance fiscal puede obedecer a aumento en la recaudación tributaria incentivada por mayor crecimiento económico y no por medidas restrictivas de política fiscal (aumento de impuestos y reducción de gastos). (Véase </span><span class="T32">(Zepeda, 2015)</span><span class="T9">)</span></p><p class="P20"> </p><p class="P31"><span class="T9">Por lo descrito la relevancia de conocer el perfil procíclico, contracíclico y resultado neutral de la política fiscal en Nicaragua siguiendo la literatura internacional para la construcción de </span><span class="T21">los Indicadores de Orientación e Impulso Fiscal aplicada en distintos países de latinoamericanos</span></p><p class="P6"> </p><p class="P31"><span class="T9">Para ello se usó datos publicados en sitio web del  Banco Central de Nicaragua y se revisó literatura nacional e internacional donde han estimado los indicadores propuestos en esta investigación.</span></p><p class="P20"> </p><p class="P20"> </p><p class="P20"> </p><p class="P20"> </p><p class="P20"/><p class="P23"> </p><p class="P23">Materiales y Métodos</p><p class="P38"> </p><p class="P32"><span class="T14">En esta sección se presenta la metodología utilizada en este artículo para determinación la orientación e impulso fiscal en Nicaragua, cimentada en un enfoque cuantitativo.</span></p><p class="P38"> </p><p class="P32"><span class="T7">A como establece </span><span class="T33">(Costa &amp; Juan Ramon, 2011)</span><span class="T7">, “el cálculo balance neutral   requiere seleccionar un año base en el que el producto interno bruto sea lo más cercano posible al PIB potencial y el resultado fiscal (B</span><span class="T38">n</span><span class="T7">) se encuentre alrededor de cero. La diferencia entre el resultado fiscal observado y el neutral sirve de base para determinar la orientación de la política fiscal discrecional, expansiva o contractiva, durante un período determinado y su intensidad, para determinar el impulso fiscal.”</span></p><p class="P38"> </p><p class="P32"><span class="T14">La metodología propuesta es la establecida por </span><span class="T15">(Heller, 1986)</span><span class="T14">, la cual se describe a continuación: </span></p><ol><li><div class="P75" style="margin-left:0cm;"><span class="WW8Num1z0" style="display:block;float:left;min-width:0cm">(1)</span><!--Next '
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		--><span style="height:0.25in;width:1.1354in; padding:0; " class="fr5" id="Object2"><img style="height:0.635cm;width:2.8839cm;" alt="" src="./"/><img style="height:0.635cm;width:2.8839cm;" alt="" src="data:image/*;base64,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"/></span><span class="odfLiEnd"/> </div></li></ol><p class="P38">Donde:</p><p class="P38">OF= Orientación Fiscal</p><p class="P38">B= Resultado Neutral.</p><p class="P38">IF= Indicador de Impulso Fiscal.</p><p class="P21"> </p><p class="P32"><span class="T9">En la ecuación (1) se establece la diferencia entre el resultado fiscal observado y resultado neutral, un resultado negativo indica una orientación de la política fiscal discrecional expansiva, un resultado positivo indica una orientación de política fiscal contractiva.</span></p><p class="P21"> </p><p class="P32"><span class="T9">En la ecuación (2) se establece la estimación del indicador de Impulso Fiscal (IF), este describe la postura de la autoridad fiscal en Nicaragua, que resulta con la diferencia de la estimación del indicador de orientación fiscal. Véase </span><span class="T32">(Costa &amp; Juan Ramon, 2011)</span><span class="T9"> .</span></p><p class="P21"> </p><p class="P21">A continuación se presente la metodología seguida para estimar el Indicador de orientación Fiscal (OF) y el Indicador de Impulso Fiscal (IF).</p><ol><li><div class="P78" style="margin-left:0cm;"><span class="WW8Num1z0" style="display:block;float:left;min-width:0cm">(3)</span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2602in;width:1.3752in; padding:0; " class="fr6" id="Object3"><img style="height:0.6609cm;width:3.493cm;" alt="" src="./"/><img style="height:0.6609cm;width:3.493cm;" alt="" src="data:image/*;base64,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"/></span><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;"><span class="T9">  ,  </span></div> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.4583in;width:0.6146in; padding:0; " class="fr7" id="Object4"><img style="height:1.1641cm;width:1.5611cm;" alt="" src="./"/><img style="height:1.1641cm;width:1.5611cm;" alt="" src="data:image/*;base64,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"/></span><!--Next 'div' added for floating.--><div style="position:relative; left:-3.493cm;">, </div> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.489in;width:0.5929in; padding:0; " class="fr8" id="Object5"><img style="height:1.2421cm;width:1.506cm;" alt="" src="./"/><img style="height:1.2421cm;width:1.506cm;" alt="" src="data:image/*;base64,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"/></span><span class="T9">  ,  </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.4583in;width:0.6146in; padding:0; " class="fr7" id="Object4"><img style="height:1.1641cm;width:1.5611cm;" alt="" src="./"/><img style="height:1.1641cm;width:1.5611cm;" alt="" src="data:image/*;base64,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"/></span><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;">, </div> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.489in;width:0.5929in; padding:0; " class="fr8" id="Object5"><img style="height:1.2421cm;width:1.506cm;" alt="" src="./"/><img style="height:1.2421cm;width:1.506cm;" alt="" src="data:image/*;base64,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"/></span>, <!--Next '
			span' is a draw:frame.
		--><span style="height:0.489in;width:0.5929in; padding:0; " class="fr8" id="Object5"><img style="height:1.2421cm;width:1.506cm;" alt="" src="./"/><img style="height:1.2421cm;width:1.506cm;" alt="" src="data:image/*;base64,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"/></span><span class="odfLiEnd"/> </div></li><li><div class="P78" style="margin-left:0cm;"><span class="WW8Num1z0" style="display:block;float:left;min-width:0cm">(4)</span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2602in;width:1.3228in; padding:0; " class="fr9" id="Object6"><img style="height:0.6609cm;width:3.3599cm;" alt="" src="./"/><img style="height:0.6609cm;width:3.3599cm;" alt="" src="data:image/*;base64,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"/></span><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;">, </div> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.4689in;width:0.572in; padding:0; " class="fr10" id="Object7"><img style="height:1.191cm;width:1.4529cm;" alt="" src="./"/><img style="height:1.191cm;width:1.4529cm;" alt="" src="data:image/*;base64,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"/></span><!--Next 'div' added for floating.--><div style="position:relative; left:-3.3599cm;"> , </div> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.4583in;width:0.5835in; padding:0; " class="fr11" id="Object8"><img style="height:1.1641cm;width:1.4821cm;" alt="" src="./"/><img style="height:1.1641cm;width:1.4821cm;" alt="" src="data:image/*;base64,AQAJAAAD6gEAAAQAiwAAAAAABQAAAAIBAQAAAAUAAAABAv///wAFAAAALgEZAAAABQAAAAsCAAAAAAUAAAAMAiAEQAUTAAAAJgYPABwA/////wAAAAAQAAAAwP///7j///8ABQAA2AMAAAsAAAAmBg8ADABNYXRoVHlwZQAA4AAIAAAA+gIAABMAAAAAAAACBAAAAC0BAAAFAAAAFAIAAu0CBQAAABMCAALlBAUAAAAJAgAAAAIFAAAAFALDAvAAHAAAAPsCIv8AAAAAAACQAQEAAAAAAgAQVGltZXMgTmV3IFJvbWFuAP7////lHAq+AAAKANC2aQAEAAAALQEBAAkAAAAyCgAAAAABAAAAdAC8AQUAAAAUAm4B+QIcAAAA+wKA/gAAAAAAAJABAQAAAAACABBUaW1lcyBOZXcgUm9tYW4A/v///0sUCpwAAAoAkLFpAAQAAAAtAQIABAAAAPABAQAKAAAAMgoAAAAAAgAAAEdwFAEAAwUAAAAUAowDpAMcAAAA+wKA/gAAAAAAAJABAQAAAAACABBUaW1lcyBOZXcgUm9tYW4A/v///+UcCr8AAAoA0LZpAAQAAAAtAQEABAAAAPABAgAJAAAAMgoAAAAAAQAAAHk9AAMFAAAAFAJgAkAAHAAAAPsCgP4AAAAAAACQAQAAAAEAAgAQU3ltYm9sAABQmGN1tIt21P7///9LFAqdAAAKAJCxaQAEAAAALQECAAQAAADwAQEACgAAADIKAAAAAAIAAABnPXsBAAOLAAAAJgYPAAwBTWF0aFR5cGVVVQABBQEABQJEU01UNQAAE1dpbkFsbEJhc2ljQ29kZVBhZ2VzABEFVGltZXMgTmV3IFJvbWFuABEDU3ltYm9sABEFQ291cmllciBOZXcAEQRNVCBFeHRyYQASAAghL0WPRC9BUPQQD0dfQVDyHx5BUPQVD0EA9EX0JfSPQl9BAPQQD0NfQQD0j0X0Kl9I9I9BAPQQD0D0j0F/SPQQD0EqX0RfRfRfRfRfQQ8MAQABAAECAgICAAIAAQEBAAMAAQAEAAAKAQAIAgACBH+zA2cDABsAAAsBAAIAg3QAAAEBAAoCBIY9AD0DAAsAAAEAAgCDRwACAINwAAABAAIAg3kAAAAAAAsAAAAmBg8ADAD/////AQAAAAAAAAAIAAAA+gIAAAAAAAAAAAAABAAAAC0BAQAcAAAA+wIQAAcAAAAAALwCAAAAAAECAiJTeXN0ZW0AAL0Fip8AAAoABgAAAL0Fip///////NoYAAQAAAAtAQMABAAAAPABAgADAAAAAAA="/></span>, <!--Next '
			span' is a draw:frame.
		--><span style="height:0.4689in;width:0.572in; padding:0; " class="fr10" id="Object7"><img style="height:1.191cm;width:1.4529cm;" alt="" src="./"/><img style="height:1.191cm;width:1.4529cm;" alt="" src="data:image/*;base64,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"/></span><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;"> , </div> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.4583in;width:0.5835in; padding:0; " class="fr11" id="Object8"><img style="height:1.1641cm;width:1.4821cm;" alt="" src="./"/><img style="height:1.1641cm;width:1.4821cm;" alt="" src="data:image/*;base64,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"/></span> , <!--Next '
			span' is a draw:frame.
		--><span style="height:0.4583in;width:0.5835in; padding:0; " class="fr11" id="Object8"><img style="height:1.1641cm;width:1.4821cm;" alt="" src="./"/><img style="height:1.1641cm;width:1.4821cm;" alt="" src="data:image/*;base64,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"/></span><span class="odfLiEnd"/> </div></li></ol><p class="P76"><span class="T6">Donde t=0  se refiere al año base y Y</span><span class="T37">p</span><span class="T6"> presenta el PIB Potencial para cada año.</span></p><p class="P76"><span class="T6">Tx = Ingresos Fiscal por año.</span></p><p class="P77">Gt= Gasto Publico por año.</p><div class="P76"><!--Next '
			span' is a draw:frame.
		--><span style="height:0.1563in;width:0.1252in; padding:0; " class="fr12" id="Object9"><img style="height:0.397cm;width:0.318cm;" alt="" src="./"/><img style="height:0.397cm;width:0.318cm;" alt="" src="data:image/*;base64,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"/></span><span class="T6">= Razón de impuesto sobre PIB o bien Presión Fiscal</span></div><div class="P76"><!--Next '
			span' is a draw:frame.
		--><span style="height:0.1772in;width:0.1252in; padding:0; " class="fr13" id="Object10"><img style="height:0.4501cm;width:0.318cm;" alt="" src="./"/><img style="height:0.4501cm;width:0.318cm;" alt="" src="data:image/*;base64,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"/></span><span class="T6">= Razón de Gasto público sobre PIB.</span></div><div class="P76"><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2083in;width:0.2181in; padding:0; " class="fr14" id="Object11"><img style="height:0.5291cm;width:0.554cm;" alt="" src="./"/><img style="height:0.5291cm;width:0.554cm;" alt="" src="data:image/*;base64,AQAJAAADTwEAAAIAeAAAAAAABQAAAAIBAQAAAAUAAAABAv///wAFAAAALgEZAAAABQAAAAsCAAAAAAUAAAAMAuABAAITAAAAJgYPABwA/////wAAAAAQAAAAwP///7X////AAQAAlQEAAAsAAAAmBg8ADABNYXRoVHlwZQAAIAAFAAAACQIAAAACBQAAABQC9ABOARwAAAD7AiL/AAAAAAAAkAEBAAAAAAIAEFRpbWVzIE5ldyBSb21hbgD+////RRQKbwAACgDwhWcABAAAAC0BAAAJAAAAMgoAAAAAAQAAAHALvAEFAAAAFAKgASIAHAAAAPsCgP4AAAAAAACQAQEAAAAAAgAQVGltZXMgTmV3IFJvbWFuAP7///+cEwqAAAAKANCIZwAEAAAALQEBAAQAAADwAQAACQAAADIKAAAAAAEAAABZeQADeAAAACYGDwDmAE1hdGhUeXBlVVXaAAUBAAUCRFNNVDUAABNXaW5BbGxCYXNpY0NvZGVQYWdlcwARBVRpbWVzIE5ldyBSb21hbgARA1N5bWJvbAARBUNvdXJpZXIgTmV3ABEETVQgRXh0cmEAEgAIIS9Fj0QvQVD0EA9HX0FQ8h8eQVD0FQ9BAPRF9CX0j0JfQQD0EA9DX0EA9I9F9CpfSPSPQQD0EA9A9I9Bf0j0EA9BKl9EX0X0X0X0X0EPDAEAAQABAgICAgACAAEBAQADAAEABAAACgEAAgCDWQADABwAAAsBAQEAAgCDcAAAAAAACwAAACYGDwAMAP////8BAAAAAAAAABwAAAD7AhAABwAAAAAAvAIAAAAAAQICIlN5c3RlbQB2vQWKnwAACgAGAAAAvQWKnwAAAAD82hgABAAAAC0BAAAEAAAA8AEBAAMAAAAAAA=="/></span><span class="T6">= Producto Interno Bruto Potencial.</span></div><div class="P76"><!--Next '
			span' is a draw:frame.
		--><span style="height:0.1772in;width:0.1563in; padding:0; " class="fr15" id="Object12"><img style="height:0.4501cm;width:0.397cm;" alt="" src="./"/><img style="height:0.4501cm;width:0.397cm;" alt="" src="data:image/*;base64,AQAJAAADFQEAAAIAcAAAAAAABQAAAAIBAQAAAAUAAAABAv///wAFAAAALgEZAAAABQAAAAsCAAAAAAUAAAAMAqABYAETAAAAJgYPABwA/////wAAAAAQAAAAwP///8b///8gAQAAZgEAAAsAAAAmBg8ADABNYXRoVHlwZQAAIAAFAAAACQIAAAACBQAAABQCYAEiABwAAAD7AoD+AAAAAAAAkAEBAAAAAAIAEFRpbWVzIE5ldyBSb21hbgD+////fA4KjAAACgDwtmkABAAAAC0BAAAJAAAAMgoAAAAAAQAAAFl5AANwAAAAJgYPANUATWF0aFR5cGVVVckABQEABQJEU01UNQAAE1dpbkFsbEJhc2ljQ29kZVBhZ2VzABEFVGltZXMgTmV3IFJvbWFuABEDU3ltYm9sABEFQ291cmllciBOZXcAEQRNVCBFeHRyYQASAAghL0WPRC9BUPQQD0dfQVDyHx5BUPQVD0EA9EX0JfSPQl9BAPQQD0NfQQD0j0X0Kl9I9I9BAPQQD0D0j0F/SPQQD0EqX0RfRfRfRfRfQQ8MAQABAAECAgICAAIAAQEBAAMAAQAEAAAKAQACAINZAAAAAAsAAAAmBg8ADAD/////AQAAAAAAAAAcAAAA+wIQAAcAAAAAALwCAAAAAAECAiJTeXN0ZW0AAL0Fip8AAAoABgAAAL0Fip///////NoYAAQAAAAtAQEABAAAAPABAAADAAAAAAA="/></span><span class="T6">= Producto Interno Bruto Efectivo real a precios de 2006.</span></div><p class="P13"> </p><p class="P13">Como se observa en la ecuación (3) y (4) para estimar cada uno de estas ecuaciones se necesita establecer un año de referencia en el cual la brecha producto se ha la más cercana a producto efectivo y la diferencia en cual el resultado neto primario y el resultado ajustado con ciclo económico sea lo más cercano a cero, para este caso el año de referencia seleccionado es el año 2013.</p><p class="P22"> </p><p class="P33"><span class="T9">En el grafico No. 1 se presenta un diagrama que ayuda a interpretar la dirección de la política fiscal, en este se ilustra que si el impulso fiscal tiene el mismo signo que la brecha del producto, la política fiscal ha sido contracíclica, si los datos resultan con signo contrario la política fiscal fue procíclica y en caso el último caso si los datos están muy cercanos al eje horizontal, la política fiscal ha sido neutral</span></p><p class="P14"> </p><p class="P14"/><p class="P14">Grafico No. 1 Dirección de la Política Fiscal </p><table border="0" cellspacing="0" cellpadding="0" class="Table1"><colgroup><col width="33"/><col width="21"/><col width="101"/><col width="101"/><col width="101"/><col width="110"/><col width="101"/><col width="101"/></colgroup><tr class="Table11"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td></tr><tr class="Table11"><td rowspan="8" style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P44">Impulso Fiscal</p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td colspan="3" style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P47">I</p></td><td colspan="3" style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P47">II</p></td></tr><tr class="Table11"><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td colspan="3" style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P47">Procíclica</p></td><td colspan="3" style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P10"><span class="T16">Contracíclica</span></p></td></tr><tr class="Table11"><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P42"> </p></td></tr><tr class="Table11"><td rowspan="2" style="text-align:left;width:0.1924in; " class="Table1_B8"><p class="P48">0</p></td><td style="text-align:left;width:0.9083in; " class="Table1_C8"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_D8"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_D8"><p class="P42"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P42"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_F9"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_G9"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_G9"><p class="P42"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P42"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P42"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P42"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P42"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td colspan="3" style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P47">III</p></td><td colspan="3" style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P47">IV</p></td></tr><tr class="Table11"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td colspan="3" style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P10"><span class="T16">Contracíclica</span></p></td><td colspan="3" style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P47">Procíclica</p></td></tr><tr class="Table11"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_C8"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_D8"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_D8"><p class="P39"> </p></td><td style="text-align:left;width:0.991in; " class="Table1_C8"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_D8"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_D8"><p class="P39"> </p></td></tr><tr class="Table117"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td colspan="2" style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P50">0</p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td></tr><tr class="Table118"><td style="text-align:left;width:0.2986in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.1924in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td colspan="2" style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P65">Brecha Producto (y-y*)/y*</p></td><td style="text-align:left;width:0.9083in; " class="Table1_A1"><p class="P39"> </p></td><td style="text-align:left;width:0.909in; " class="Table1_A1"><p class="P39"> </p></td></tr></table><p class="P34"><span class="T7">Fuente: Tomado de</span><span class="T33"> (Costa &amp; Juan Ramon, 2011)</span></p><p class="P13"> </p><p class="P32"><span class="T14">Para la determinación del PIB Potencial, se utilizó se utilizó el filtro univariante Hodrick – Prescott (FHP de acá en adelante), como menciona </span><span class="T15">(Segura Rodríguez &amp; Vásquez Carvajal, 2011)</span><span class="T39"> </span><span class="T7">el FHP c</span><span class="T40">onsiste determinar valores más suavizados a los registrados realmente en una serie de tiempo, con esto se logra obtener una tendencia alrededor de la cual fluctúa la serie observado, para este caso el Producto Interno Bruto (PIB). La metodología del Filtro </span><span class="T14">Hodrick – Prescott</span><span class="T40">, minimiza la varianza del producto </span><span class="T42">Y </span><span class="T40">en torno a su valor de tendencia </span><span class="T42">Y´</span><span class="T40">, sujeto a una restricción sobre </span><span class="T42">Y´</span><span class="T14">. La especificación matemática es la siguiente.</span></p><ol><li><div class="P74" style="margin-left:1.27cm;"><span class="WW8Num3z0" style="display:block;float:left;min-width:0cm">(1)</span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.5in;width:3.1772in; padding:0; " class="fr16" id="Object13"><img style="height:1.27cm;width:8.0701cm;" alt="" src="./"/><img style="height:1.27cm;width:8.0701cm;" alt="" src="data:image/*;base64,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"/></span><span class="odfLiEnd"/> </div></li></ol><!--Next 'div' was a 'text:p'.--><div class="P32"><span class="T7">Donde  </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.198in;width:0.1354in; padding:0; " class="fr17" id="Object14"><img style="height:0.5029cm;width:0.3439cm;" alt="" src="./"/><img style="height:0.5029cm;width:0.3439cm;" 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="P35"><span class="T7">Se usaron las estimaciones efectuadas por </span><span class="T33">(Morales &amp; Flores, 2017)</span><span class="T7"> para los indicadores de ingreso fiscal, gasto total, resultado neto primario y balance estructural fiscal ajustado al ciclo de la actividad económica para la misma muestra de estudio de este artículo, las estimaciones de estos autores fueron de insumo para la construcción de la ecuación (1, 2,3 y 4) establecidas en este acápite. </span></p><p class="P14"> </p><p class="P33"><span class="T7">La muestra establecida para este estudio corresponde el intervalos de años de 1994 a 2016, la frecuencia de los datos es anual, los datos de obtuvieron del sitio web del  Banco Central de Nicaragua (BCN) específicamente en anuario estadístico económico, las variables PIB, Ingreso Tributario y Gasto Corriente se expresa en términos constante a precio de referencia de 2006, las variables fiscales fueron deflactadas con el índice deflactor del PIB, todas las variables se expresan en  millones de córdobas.</span></p><p class="P14"> </p><div class="P33"><span class="T7">Los datos se procesaron en Microsoft Excel, el PIB Potencial (atreves del Filtro </span><span class="T14">Hodrick – Prescott</span><span class="T7">) se calculó en software libre Gretl</span><span class="Footnote_20_Symbol"><span class="T7"><span class="Footnote_20_anchor" title="Footnote: Gretl es un software econométrico de código libre el cual se puede descargar de la siguiente dirección http://gretl.sourceforge.net/es.html"><a href="#ftn1" id="body_ftn1">1</a></span></span></span><span class="T7">.</span></div><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"> </p><p class="P24"> </p><p class="P33"><span class="T28">Resultados y Análisis</span></p><p class="P14"> </p><p class="P33"><span class="T7">En este acápite se los resultados obtenido en este estudio sobre la determinación la orientación de la política fiscal y el impulso fiscal en Nicaragua</span></p><p class="P14"> </p><p class="P33"><span class="T7">Con la estimación de la estimación del PIB potencial de Nicaragua se calculó la brecha producto, que resulto de la diferencia del PIB efectivo y el Producto Potencia (el cual indica un proxy al pleno empleo de los factores productivos).</span></p><p class="P14"> </p><p class="P33"><span class="T7">El PIB Potencial en Nicaragua ha evolucionado con una trayectoria similar al PIB real a precio de referencia de 2006, en la muestra evaluada se tiene registrada una brecha producto negativa para el año 2003 incidida principalmente por la crisis bancaria experimentada en Nicaragua en los años 2000-2001, la cual tuvo impacto en la actividad económica real dos años después.</span></p><p class="P14"> </p><p class="P33"><span class="T7">A como afirma </span><span class="T33">(Morales &amp; Flores, 2017)</span><span class="T7"> en  los años de 2009 a 2012 se registra una brecha producto negativa, la cual coincide con la crisis financiera internacional ocurrida en el año 2009, se podría inferir que resultado de la crisis internacional se generó una contracción en las actividades económicas en Nicaragua la cual tuvo un impacto por cuatro años y desde el año 2013 hasta 2016 la brecha producto tiene un saldo positivo la cual indica que se la producción nacional opera en un nivel superior al pleno empleo.(Véase gráfico No.1)</span></p><p class="P14"> </p><p class="P14"> </p><p class="P14"> </p><p class="P14"> </p><p class="P14"> </p><p class="P14"> </p><p class="P14"> </p><p class="P14"> </p><p class="P33"><span class="T7">Gráfico No. 2 Comportamiento de la Brecha Producto en Nicaragua desde 1994 -2016.</span></p><!--Next 'div' was a 'text:p'.--><div class="P56"> <!--Next '
			span' is a draw:frame.
		--><span style="height:3.5866in;width:5.6272in; padding:0; " class="fr2" id="Gráfico_1"><img style="height:9.11cm;width:14.2931cm;" 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="P16">Fuente: Elaboración propia con datos de BCN </p><p class="P14"> </p><p class="P33"><span class="T7">En la tabla No.2 Estimación del Indicador de Orientación Fiscal (OF) e Impulso Fiscal (IF) en millones de Córdobas. Esta tabla se presenta las estimaciones del Balance Neutral el cual cumple con el supuesto que el año de referencia (para este caso el año 2013) el cual la orientación fiscal da un valor cero, lo que muestra una robustez y estabilidad en las estimaciones del modelo cuantitativo propuesto.</span></p><p class="P14"> </p><p class="P33"><span class="T7">El indicador de la Orientación Fiscal (OF), muestra una dirección de la autoridad fiscal expansiva para el  año 1994, luego ubica en su comportamiento cíclico una dirección contractiva para el periodo 1995-2000, seguido por tres años de política fiscal expansiva (2001-2003), para los años 2004-2007 un orientación contractiva, para los años 2008-2010 la orientación fiscal fue expansiva, para los años 2011-2013, estableció una política contractiva y finalmente  para los últimos años una dirección expansiva.</span></p><p class="P11"><span class="T7">Tabla No.1 Balance Neutral (BN) y Balance Actual Observado (Bt) y Orientación Fiscal (OF), como porcentaje del PIB.</span></p><table border="0" cellspacing="0" cellpadding="0" class="Table2"><colgroup><col width="287"/><col width="137"/><col width="124"/><col width="161"/></colgroup><tr class="Table21"><td style="text-align:left;width:2.5896in; " class="Table2_A1"><p class="P39"> </p></td><td style="text-align:left;width:1.2347in; " class="Table2_B1"><p class="P46">BN</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B1"><p class="P46">Bt</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B1"><p class="P46">OF</p></td></tr><tr class="Table21"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P43">Periodo 1994-2000</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P39"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P39"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P39"> </p></td></tr><tr class="Table23"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P40">Resultado Primario</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P39"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P39"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P39"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P40">Promedio</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P46">0.18</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P46">1.19</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P46">1.01</p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P41">Desviación Estándar</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P46">0.50</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P46">1.64</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P46">1.2</p></td></tr><tr class="Table26"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P39"> </p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P43">Periodo 2001-2006</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P40">Resultado Primario</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P40">Promedio</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P46">0.16</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P46">0.12</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P46">-0.05</p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P41">Desviación Estándar</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P46">0.23</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P46">1.83</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P46">1.93</p></td></tr><tr class="Table211"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P39"> </p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P42">Periodo 2007-2011</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P40">Resultado Primario</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P40">Promedio</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P46">-0.18</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P46">-0.33</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P46">-0.15</p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P41">Desviación Estándar</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P46">0.56</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P46">1.54</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P46">1.09</p></td></tr><tr class="Table216"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P39"> </p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P43">Periodo 2012-2016</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P40">Resultado Primario</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P43"> </p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P43"> </p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P40">Promedio</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P46">0.15</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P46">-0.20</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P46">-0.35</p></td></tr><tr class="Table24"><td style="text-align:left;width:2.5896in; " class="Table2_A2"><p class="P41">Desviación Estándar</p></td><td style="text-align:left;width:1.2347in; " class="Table2_B2"><p class="P46">0.09</p></td><td style="text-align:left;width:1.1167in; " class="Table2_B2"><p class="P46">0.38</p></td><td style="text-align:left;width:1.4549in; " class="Table2_B2"><p class="P46">0.46</p></td></tr></table><p class="P16">Fuente: Elaboración propia con datos de BCN </p><p class="P12"> </p><p class="P33"><span class="T7">En la tabla No.1 se observa un resultado del Balance Neutral y Balance de Actual para cuadro episodios en los valores estimados en indicador de orientación fiscal registra un valor promedio de 1.01% como porcentaje del PIB para el periodo 1994-2000 en estos años se concentró una política fiscal Contractiva, incentivada principalmente por la  reducción del gasto público.</span></p><p class="P14"> </p><p class="P33"><span class="T7">Para el periodo 2001-2006, el resultado neutral como porcentaje del PIB presenta un valor ligeramente mayor al resultado observado, sin embargo, se observa que este periodo las fluctuaciones cíclicas observadas fuero mayores que la estima en resultado neutral de política fiscal, en este periodo prevaleció una orientación fiscal expansiva, originada principalmente por dos instrumentos el gasto público y el impuesto atreves de la ley de equidad fiscal aprobada en el año 2003.</span></p><p class="P33"><span class="T7">Para los  episodios de 2007-2011 y el 20012-2016, el indicador de orientación fiscal presenta un valor promedio negativo lo que significa que la  orientación de la política fiscal para ambos periodos fue expansiva.</span></p><p class="P14"> </p><div class="P33"><span class="T7">El resultado neto actual fiscal como porcentaje del PIB en promedio para el periodo 2007-2011 fue de -0.33% y el periodo 2012-2016 fue relativamente inferior  con un resultado de -0.20% como porcentaje del PIB, no obstante en el periodo de 2007-2011  se registra una mayor volatilidad en orientación fiscal, resultado de la acciones que el Gobierno</span><span class="Footnote_20_Symbol"><span class="T7"><span class="Footnote_20_anchor" title="Footnote: En 2008 el Gobierno de Nicaragua efectuó en cuatro reformas al Presupuesto General de Republica."><a href="#ftn2" id="body_ftn2">2</a></span></span></span><span class="T7"> efectuó para contrarrestar el impacto de la crisis financiera internacional en 2008 y la magnitud de las orientación fiscal fue relativamente expansiva.</span></div><p class="P14"> </p><div class="P33"><span class="T7">La última finalidad de este artículo es determinar si la política fiscal en Nicaragua es discrecional, procíclica o contracíclica, para ello se estimó el Indicador de Impulso Fiscal (IF)</span><span class="Footnote_20_Symbol"><span class="T7"><span class="Footnote_20_anchor" title="Footnote: Ver detalle de la metodología usada para indicador de Impulso Fiscal en el acápite de Materiales y Métodos."><a href="#ftn3" id="body_ftn3">3</a></span></span></span><span class="T7"> .</span></div><p class="P14"> </p><p class="P33"><span class="T7">El grafico No. 3 se presenta un diagrama que ilustra el indicador de impulso fiscal en Nicaragua para el periodo 1994-2016, en este se observa que para la muestra de este articulo la política fiscal presenta en su mayoría episodios en el impulso fiscal  procíclico y se observa un episodio contracíclico en panel bajo  para el año 2009 lo cual resulta congruente las acciones efectuadas en ese año por autoridad fiscal y se observa valores en indicador de impulso fiscal muy cercano a cero por lo que infiere que para los años 1998,2005, 2013 y 2015  la política fiscal fue neutral.</span></p><p class="P14"> </p><p class="P14"> </p><p class="P14"> </p><p class="P14"> </p><p class="P11"><span class="T28">Gráfico No. 3 Impulso Fiscal en Nicaragua 1994-2016</span></p><p class="P16">Fuente: Elaboración propia con datos de BCN </p><!--Next 'div' was a 'text:p'.--><div class="P58"> <!--Next '
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"/></div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P55"><span class="T7">El perfil de la política fiscal para el periodo de 1994- 2015, se concentra en episodios que dan resultado un 50% con perfil Procícliclo, seguido de un perfil contracíclico con un 32% y un resultado neutral o discrecional de 18%. Estos resultados se observan en grafico No.4.</span></p><p class="P17"> </p><p class="P17">Grafico No. 4 Perfil de la Política Fiscal en Nicaragua Periodo 1994-2016</p><!--Next 'div' was a 'text:p'.--><div class="P57"> <!--Next '
			span' is a draw:frame.
		--><span style="height:3.0402in;width:6.1543in; padding:0; " class="fr2" id="Gráfico_9"><img style="height:7.7221cm;width:15.6319cm;" 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="P59"/><p class="P60">Conclusiones</p><p class="P33"><span class="T41">En este artículo se estimó la orientación de la política fiscal (OF) y el indicador de Impulso Fiscal (IF) para Nicaragua, para ello se utilizó la metodología propuesta por </span><span class="T43">(Heller, 1986)</span><span class="T41">. Con los resultados descritos pueden inferir las siguientes conclusiones.</span></p><p class="P61"> </p><p class="P33"><span class="T41">Los resultados coinciden con lo que se establece en la literatura económica sobre la correlación de las principales variables fiscales con ciclo económico de Nicaragua, (Véase </span><span class="T43">(Morales &amp; Flores, 2017)</span><span class="T41">).</span></p><p class="P22"> </p><p class="P33"><span class="T9">En el periodo de 1994-2016 el perfil predominante de la política fiscal ha sido procíclico, contrario a lo que se requiere para fortalecer los espacios y ahorros fiscales en los momentos de recuperación de la actividad económica o en la parte alta de ciclo económico para relajar el impulso fiscal</span><span class="T41">.</span></p><p class="P22"> </p><p class="P33"><span class="T9">En la muestra establecida, se encontró que en siete periodos la política fiscal resulto contracíclica, de estas en seis episodios la política fiscal contracíclica experimente estimulo con impulso fiscal positivo en la parte baja del ciclo económico lo que permitió en resultados menos negativos en la actividad económica y únicamente en el año 2009 la política fiscal contracíclica tuvo un impulso negativo</span><span class="T41">.</span></p><p class="P14"> </p><p class="P33"><span class="T7">La Brecha Producto fue estimada a partir del PIB Potencial estimado con el filtro Hodrick- Prescott, utilizo una landa de 100 como parámetro de suavizamiento para el PIB real, el resultado de la brecha producto pude diferir, si se estima el PIB Potencial con otra metodología establecida en la literatura econométrica, por lo tanto, el resultado no se debe de considerar como único y definitivo.</span></p><p class="P62"> </p><p class="P62"> </p><p class="P62"> </p><h1 class="P68"><a id="a__Bibliografía"><span/></a>Bibliografía</h1><p class="Standard"> </p><p class="Bibliografía"><span class="T33">Costa, M. D., &amp; Juan Ramon, V. H. (2011). </span><span class="T34">Programación Financiera: Fundamentos Teoricos y Aplicación Practica a Costa Rica.</span><span class="T33"> Costa Rica: Banco Interamericano de Desarrollo BID.</span></p><p class="P80"> </p><p class="Bibliografía"><span class="T33">Hagémann, R. (1999). The Structural Budget Balance The IMF’s Methodology (IMF Working Paper No 99/95). </span><span class="T25">International Monetary Fund</span><span class="T26">, 2-15.</span></p><p class="P81"> </p><p class="Bibliografía"><span class="T26">Heller, P. (1986). A Review of the Fiscal Impulse Measure. </span><span class="T34">Fondo Monetario Internacional</span><span class="T33">, 44.</span></p><p class="P80"> </p><p class="Bibliografía"><span class="T33">Rivas, O. D., &amp; Flores, L. (2017). Estimacion del Balance Estructural Fiscal en Nicaragua para el Periodo 1994-2016. </span><span class="T34">REICE</span><span class="T33">, 17.</span></p><p class="P79"> </p><p class="Bibliografía"><span class="T46">Zepeda, J. A. (2015). Impulso Fiscal y Ciclo Economicos: Elementos Para una Regla Fiscal en El Salvador. </span><span class="T47">Analisis Economico</span><span class="T46">, 15.</span></p><h1 class="Heading_20_1"><a id="a__Anexos"><span/></a><span class="T48"> </span><span class="T49">Anexos</span></h1><p class="P12">Tabla No. 2 Estimación de Indicadores Fiscales </p><table border="0" cellspacing="0" cellpadding="0" class="Table3"><colgroup><col width="72"/><col width="72"/><col width="72"/><col width="94"/><col width="94"/><col width="73"/></colgroup><tr class="Table31"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P51">Años </p></td><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P10"><span class="T17">Balance Neutral</span></p></td><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P10"><span class="T17">Balance Actual</span></p></td><td style="text-align:left;width:0.8507in; " class="Table3_A1"><p class="P10"><span class="T17">Orientación Fiscal</span></p></td><td style="text-align:left;width:0.8507in; " class="Table3_A1"><p class="P53">GAP</p></td><td style="text-align:left;width:0.659in; " class="Table3_F1"><p class="P10"><span class="T17">Impulso Fiscal</span></p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">1994</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">-518</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">-1,481</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-963</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-4.582</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54"> </p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">1995</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-168</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">550</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">719</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">-1.610</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">1,682</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">1996</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">198</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">510</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">312</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">1.328</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">-406</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">1997</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">245</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">1,785</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">1,540</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">1.632</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">1,228</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">1998</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">228</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">1,925</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">1,697</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">1.439</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">157</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">1999</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">652</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">2,668</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">2,016</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">4.365</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">320</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2000</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">686</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">1,850</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">1,164</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">4.416</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">-852</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2001</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">554</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-2,584</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">-3,138</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">3.373</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">-4,302</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2002</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">73</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">-1,236</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-1,308</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">0.219</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">1,830</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2003</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-139</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-434</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">-295</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">-1.076</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">1,013</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2004</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">101</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">1,917</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">1,816</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">0.350</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">2,111</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2005</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">193</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">2,391</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">2,198</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">0.844</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">383</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2006</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">275</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">1,254</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">979</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">1.250</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">-1,220</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2007</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">540</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">2,412</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">1,871</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">2.581</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">892</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2008</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">505</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">-58</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-563</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">2.300</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">-2,434</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2009</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-917</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-2,715</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">-1,799</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">-4.674</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">-1,236</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2010</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">-857</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">-1,619</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-763</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-4.226</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">1,036</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2011</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-434</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-141</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">294</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">-2.180</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">1,056</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2012</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">39</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">274</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">235</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-0.068</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">-59</p></td></tr><tr class="Table31"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2013</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P53">172</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P53">172</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">0</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">0.474</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">-235</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2014</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">265</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">-528</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-793</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">0.809</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">-793</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2015</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">373</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B3"><p class="P54">-358</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">-731</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B3"><p class="P54">1.171</p></td><td style="text-align:left;width:0.659in; " class="Table3_F3"><p class="P54">62</p></td></tr><tr class="Table32"><td style="text-align:left;width:0.6521in; " class="Table3_A1"><p class="P52">2016</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">446</p></td><td style="text-align:left;width:0.6521in; " class="Table3_B2"><p class="P54">-1,357</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">-1,803</p></td><td style="text-align:left;width:0.8507in; " class="Table3_B2"><p class="P54">1.375</p></td><td style="text-align:left;width:0.659in; " class="Table3_F2"><p class="P54">-1,072</p></td></tr></table><p class="P16">Fuente: Elaboración propia con datos de BCN </p><p class="Footnote"><span class="footnodeNumber"><a class="Footnote_20_Symbol" id="ftn1" href="#body_ftn1">1</a></span> <span class="T6">Gretl es un software econométrico de código libre el cual se puede descargar de la siguiente dirección http://gretl.sourceforge.net/es.html</span></p><p class="Footnote"><span class="footnodeNumber"><a class="Footnote_20_Symbol" id="ftn2" href="#body_ftn2">2</a></span><span class="T6"> En 2008 el Gobierno de Nicaragua efectuó en cuatro reformas al Presupuesto General de Republica.</span></p><p class="Footnote"><span class="footnodeNumber"><a class="Footnote_20_Symbol" id="ftn3" href="#body_ftn3">3</a></span><span class="T6"> Ver detalle de la metodología usada para indicador de Impulso Fiscal en el acápite de Materiales y Métodos.</span></p></body></html>