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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="P2">REICE</p><p class="P1">Revista Electrónica de Investigación en Ciencias Económicas</p><p class="P1">Abriendo Camino al Conocimiento</p><p class="Standard"><span class="A1"><span class="T5"> </span></span></p><p class="P47_borderStart">Vol. 5, No. 9, enero - junio 2017                                     REICE ISSN: 2308-782X</p><p class="P46"><a href="http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE" class="Internet_20_link"><span class="Internet_20_link"><span class="T13">http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE</span></span></a></p><p class="P46_borderEnd"><a href="mailto:revistacienciaseconomicas@gmail.com" class="Internet_20_link"><span class="Internet_20_link"><span class="T12">revistacienciaseconomicas@gmail.com</span></span></a></p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="P4"><span class="T1">Estado actual de los Índices Bursátil en el mundo</span></p><p class="P7"> </p><p class="P8">Current state of the stock market Indices in the world</p><p class="P10"> </p><p class="P5"><span class="T11">Fecha recepción: abril 02 del 2017</span></p><p class="P11"><span class="T11">Fecha aceptación: mayo 12 del 2017</span></p><p class="P12"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard">Ricardo José Canales Salinas</p><p class="Standard"><span class="T15">ID Orcid: </span><a href="https://orcid.org/0000-0002-5708-5514" class="Internet_20_link"><span class="Internet_20_link"><span class="T15">https://orcid.org/0000-0002-5708-5514</span></span></a></p><p class="Standard">Universidad Nacional Autónoma de Nicaragua, Managua</p><p class="Standard">Correo: ricardocanales59@yahoo.es</p><p class="Standard"> </p><p class="Standard"> </p><p class="P45"> </p><p class="P17">Resumen</p><p class="Standard"> </p><p class="Standard">El estudio tiene como objetivo mostrar el estado actual de los índices bursátiles del mundo.  Es un estudio descriptivo. Los resultados indican que en los 94 países seleccionados, se construyen 3,429 índices, clasificados en principal, adicionales, sectoriales y otros. Existe una gran variedad de características que identifican al índice bursátil. El modelo estimado nos indica que el número de empresas en el índice principal está determinado por las nuevas inversiones productivas de las empresas y la emisión de más valores accionarios al mercado.</p><p class="Standard"> </p><p class="Standard">Palabras claves: bursátil, bolsa valores, índice, mercado capital</p><p class="Standard"> </p><p class="Standard">Abstract</p><p class="Standard"> </p><p class="P10">The study aims to show the current state of the stock indices in the world.  It is a descriptive study. The results indicate that 94 countries selected, are built 3.429 rates, classified in main, additional, sectoral and other. There is a wide variety of characteristics that identify the stock index. The estimated model tells us that the number of companies on the main index is determined by new productive investment from enterprises and the issuance of more securities to the market.</p><p class="P10"> </p><p class="P10">Keywords: stock, stock exchange values, index, market capital</p><p class="P10"> </p><p class="P17">Introducción</p><p class="P3"> </p><p class="Standard">El análisis macroeconómico analiza el sistema económico dividiéndola en dos sectores: real y financiero.  <span class="T24">El </span><span class="T16">principal indicador de la </span><span class="T17">actividad económica</span><span class="apple-converted-space"><span class="T18"> del sector real </span></span><span class="T16">es el Producto Interno Bruto (PIB), el cual de acuerdo a Sachs &amp; Larraín (1994), mide el valor total de la producción corriente de bienes y servicios finales dentro del territorio nacional durante un cierto periodo de tiempo, que por lo común es un trimestre o un año.  La actividad del sector financiero está </span><span class="T16">determinado por la intermediación financiera que capta los ahorros de las familias y empresas y los reinvierten en otros activos financieros tales como bonos y acciones.</span></p><p class="P19"> </p><p class="Standard"><span class="T18">Los activos financieros por lo general se transan en mercado organizados como las Bolsas de Valores.  La Bolsa de Valores e</span>s el conjunto de agentes, instituciones, instrumentos y formas de negociación que interactúan facilitando la transferencia de capitales para la inversión a través de la negociación de valores (Superintendencia Financiera de Colombia, 2008).</p><p class="P21"> </p><p class="Standard"><span class="T24">El </span><span class="T16">principal indicador de la </span><span class="T17">actividad bursátil se denomina Índice Bursátil.  </span>Los índices bursátil son usados de diversa forma por los agentes involucrados en los mercados de valores tales como inversionistas personas naturales, inversionistas institucionales, y otros.  En general el índice bursátil permite monitorear y/o analizar los cambios en los valores de un activo financiero en especial, un sector, un mercado, un país, una región, (Fuente, 2016).</p><p class="P3"> </p><p class="Standard"><span class="T16">El propósito del presente ensayo es promover el estudio del mercado de capital.  El análisis de la evolución de la actividad bursátil permite evaluar la salud macroeconómica de un país. Como es conocido ya, entre más valor colectivo tenga la bolsa de valores, es mejor para la estabilidad macroeconómica, para las empresas que cotizan en esa bolsa, y las personas que invierten su dinero en las acciones de dichas empresas.</span></p><p class="Standard"> </p><p class="Standard"><span class="T23">Materiales y Métodos</span></p><p class="P3"> </p><p class="Standard">El estudio se basa en un análisis descriptivo de los principales índices bursátiles, para ello se seleccionó una muestra de 94 países que operan con índices bursátiles.  Los datos sobre el número de bolsas de valores del mundo se tomaron de la web de la bolsa de valores de Lima, Perú (<a href="http://www.bvl.com.pe/acerca_sitiosinteres.html" class="Internet_20_link"><span class="Internet_20_link">http://www.bvl.com.pe/acerca_sitiosinteres.html</span></a>).  El valor bursátil basado en la capitalización del mercado, en miles de millones de dólares a finales del 2016 de las 10 principales bolsa de valores el mundo, se tomaron de la base de datos de World Federation of exchanges (<a href="https://www.world-exchanges.org/" class="Internet_20_link"><span class="Internet_20_link">https://www.world-exchanges.org</span></a>).  Los datos relativos al número de países que operan con índices bursátiles, tipos de Índices Bursátil, índices por país, fueron seleccionados de la web de Investing.com, actualizados a marzo del 2017 (<a href="http://investing.com/" class="Internet_20_link"><span class="Internet_20_link">http://investing.com</span></a>). </p><p class="P3"> </p><p class="Standard">Se realizó un análisis de los principales factores que explican el número de empresas que componen el índice principal.  Mediante un análisis de regresión se trató de identificar la importancia de los indicadores seleccionados.  Aplicando el programa SPSS se estimó el modelo ideal mediante el método “hacia adelante”.</p><p class="P3"> </p><p class="Standard">Se especificó un modelo de regresión con las siguientes variables:</p><p class="Standard">Dependiente:</p><p class="P34">Empresa: número de empresas que componen el índice principal</p><p class="Standard">Independiente:</p><p class="Standard"><span> Cotizan: total de empresas que cotizan en bolsa en el país</span></p><p class="Standard"><span> CapPIB: Capitalización de mercado de las empresas nacionales cotizadas </span></p><p class="Standard">                          Como porcentaje del PIB.</p><p class="P34">FBCPIB: Formación bruta de capital como porcentaje del PIB.</p><p class="P34">PIBcapita: PIB per cápita PPA, $ en valores internacional valor actual</p><p class="P34">AccionPIB: Acciones negociadas, valor total (% del PIB)</p><p class="Standard"> </p><p class="Standard">El signo esperado para las variables independiente debe ser positivo.  Un mayor valor de las variables independientes se esperaría que esto se refleje en un mayor número de empresas en el índice principal.</p><p class="Standard"> </p><p class="Standard">Las series se seleccionaron de la base de datos del Banco Mundial, correspondiente al año 2015. (<a href="http://datos.bancomundial.org/indicador" class="Internet_20_link"><span class="Internet_20_link">http://datos.bancomundial.org/indicador</span></a>)</p><p class="Standard"> </p><p class="P17">Resultados y Discusión</p><p class="P20"> </p><p class="P18">El desarrollo alcanzado en los últimos 30 años por las Bolsas de Valores, ha contribuido al desarrollo económico de distintos países.  Las Bolsas son una fuente de financiación para empresas grandes y medianas, a través de la emisión de acciones de capital y de deuda (bonos).</p><p class="P18"> </p><p class="Standard">Actualmente existen alrededor de 125 bolsas de valores en el mundo, el 32% están en América, el 30% en la zona del Euro, el 22% en Asia y el 16% en África/Oceanía.</p><p class="P3"> </p><p class="P23">Grafico No. 1: Bolsas de Valores en el Mundo</p><p class="P9"> </p><!--Next 'div' was a 'text:p'.--><div class="P25"> <!--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="P27">Fuente: http://www.bvl.com.pe/acerca_sitiosinteres.html</p><p class="Standard"> </p><p class="Standard"><span class="T16">Para determinar el precio de las acciones que una empresa tiene en la bolsa de valores, se utiliza el valor de capitalización bursátil, que se calcula haciendo la multiplicación entre el número de acciones que se encuentran cotizando por el precio que tiene cada una.  La suma del valor de capitalización de todas las empresas que se cotizan en la bolsa refleja la capitalización o valor bursátil.</span></p><p class="P18"> </p><p class="Standard"><span class="T16">El valor bursátil de las 2,307 empresas que cotizan en NYSE Group equivale a USD19,573.1 mil millones. Mientras que las 2,897 empresas que cotizan en Nasdag-us es de USD7,779.1 mil millones.</span></p><p class="P3"><span class="T16">Las 5,821 empresas que cotizan en BSE Limited, tienen un valor bursátil de USD1,516.7 mil millones, y las 592 empresa que cotizan  en Deutsche Börse AG, tienen un valor bursátil de USD1,716.0 mil millones.</span></p><p class="P18"> </p><p class="P23">Grafico No. 2: Principales Bolsas de Valores del Mundo</p><p class="P9"><span class="T8">Valor Bursatil o Market Capitalization 2016</span></p><p class="P9"><span class="T6">(USD mil millones)</span></p><!--Next 'div' was a 'text:p'.--><div class="P25"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.3736in;width:5.2201in; padding:0; " class="fr2" id="Gráfico_12"><img style="height:6.0289cm;width:13.2591cm;" 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="P9"><span class="T14">Fuente: https://www.world-exchanges.org</span></p><p class="P9"> </p><p class="Standard"> </p><p class="Standard">Las principales características que tienen los índices bursátiles son: Los índices pueden ser simple y ponderado.  Los índices ponderados pueden ser por capitalización bursátil, frecuencia de transacción y volumen negociado.  Nivel de ponderación puede ser  la de valor en su grupo y la del grupo en el índice general. La formulación matemática puede ser agregativa simple, Laspeyre y Paasche.  Su ámbito geográfico poder ser local, nacional y regional.  Agrupaciones sectoriales que van de 8 a 12 sectores, está en dependencia de los sectores que conforman la economía. Los componentes del índice van de 10 hasta 1000 empresas que se consideran representativas del conjunto, las que se podrán sustituirse si se reduce su liquidez y frecuencia de cotización. Puede referirse a un “índice de precios” si mide la variación del precio de cotización en la bolsa o bien a un “índice de rendimiento” si mide la rentabilidad o variaciones porcentuales de los precios.  En su cálculo se realizan las correcciones necesarias para considerar los dividendos percibidos y ampliaciones de capital. </p><p class="Standard"> </p><p class="Standard">El índice es una serie continua con un año de partida y puede cambiar el método de cálculo.  Un índice puede referirse a un número determinado de valores más liquidas o de mayor capitalización de una bolsa de valores de un país o varios valores de varios países, por ejemplo, DJ  EURO STOXX representa a 600 valores de grandes, medianas y pequeñas empresas de 17 países de la Zona Euro y el DAX representa 30 valores de mayor capitalización de la bolsa de Frankfurt, Alemania.</p><p class="Standard"> </p><p class="Standard">Tipos de valores de acciones cotizados: acciones comunes, preferentes, ADR, Warrant, DRC, Closed-End, Open-End, ETF, REIT, Unit, ELKS.</p><p class="Standard"> </p><p class="Standard">Entre los factores que influyen en la evolución del índice bursátil podemos mencionar: La inflación, tipo de interés, beneficios empresariales, la liquidez, estabilidad macroeconómica y acontecimientos políticos.</p><p class="Standard"> </p><p class="Standard">Para dar seguimiento a la evolución del índice bursátil, se puede realizar los siguientes tipos de análisis: Fundamental, técnico y chartista o análisis de gráfico.   El análisis fundamental determina el valor intrínseco de un título, considerando variables influyentes.  El análisis técnico utiliza información histórica de precios, rendimientos y volúmenes en el mercado y mediante la aplicación de estadísticas y fórmulas matemáticas tratan de descubrir tendencias. El análisis de gráfico, es una técnica subjetiva, se basa en observar la figura o imagen que aparece en el gráfico.  Por lo general el grafico de un índice bursátil muestra movimientos en forma de ondas, de zig-zag, presentando puntos mínimos y máximos sucesivos, el objetico del análisis grafico es ver la dirección de estos puntos y la distancia entre ellos.</p><p class="P29"> </p><p class="P29"> </p><p class="Standard">Existen alrededor del mundo muchos países con mercados de valores, que operan de la misma manera para llevar a cabo sus transacciones bursátiles, algunos a viva voz, mientras que otros de manera electrónica.  Cada Mercado trabaja bajo condiciones propias y es respaldado por el tipo y cantidad de compañías que tiene inscritas. <span class="T26">(Puga Muñoz, 2009)</span>.</p><p class="Standard"> </p><p class="Standard">Actualmente existen alrededor de 94 países, que en sus mercados de valores elaboran índices bursátiles, el 38% están en Europa y Comunidades Independientes, el 20% en Asia/Pacifico, el 16% en África, el 13% en América, y el 13% en Oriente Próximo.</p><p class="P3"> </p><p class="P9">Grafio No. 3: Países que operan con índices bursátiles</p><!--Next 'div' was a 'text:p'.--><div class="P25"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.5071in;width:4.3602in; padding:0; " class="fr2" id="Gráfico_1"><img style="height:6.368cm;width:11.0749cm;" 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="P27">Fuente: Investing.com</p><p class="Standard"> </p><p class="Standard">En los mercados de valores existen uno o varios índices que pretenden mostrar, lo más fielmente posible, la evolución del mercado. La generación de una gama de índices obedece al desarrollo de los mercados de derivados y más concretamente a los derivados  sobre índices bursátiles. <span class="T26">(Lubian &amp; Garcia Estevez, 2005)</span>.</p><p class="Standard"> </p><p class="Standard">De igual forma ha tomado  interés de dar seguimiento a valores específicos en determinados sectores de la economía, de empresas que cotizan en bolsa.</p><p class="Standard"> </p><p class="Standard">Actualmente se construyen alrededor de 3,429 índices bursátiles, de ellos el 3% son índices principales, el 8% son índices adicionales, el 23% índice sectorial y el 66% son otros tipos de índices.</p><p class="Standard"> </p><p class="Standard">Estos índices se distribuyen en las siguientes regiones: el 39% en Europa y Comunidades Independientes, el 28% en Asia/Pacifico, el 24% en América, el 6% en Oriente Medio y el 3% en África.</p><p class="Standard" /><p class="P22">Tabla No. 1: Número de índices bursátil por región y tipo</p><table border="0" cellspacing="0" cellpadding="0" class="Table1"><colgroup><col width="159" /><col width="81" /><col width="88" /><col width="87" /><col width="87" /><col width="87" /><col width="77" /></colgroup><tr class="Table11"><td style="text-align:left;width:1.4306in; " class="Table1_A1"><p class="P13">Índices/Región</p></td><td style="text-align:left;width:0.7319in; " class="Table1_A1"><p class="P13">Principal</p></td><td style="text-align:left;width:0.791in; " class="Table1_A1"><p class="P13">Secundario</p></td><td style="text-align:left;width:0.784in; " class="Table1_A1"><p class="P13">Sectorial</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A1"><p class="P13">Otros</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A1"><p class="P13">Total</p></td><td style="text-align:left;width:0.6958in; " class="Table1_G1"><p class="P13">%</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.4306in; " class="Table1_A2"><p class="P14"> </p></td><td style="text-align:left;width:0.7319in; " class="Table1_A2"><p class="P14"> </p></td><td style="text-align:left;width:0.791in; " class="Table1_A2"><p class="P14"> </p></td><td style="text-align:left;width:0.784in; " class="Table1_A2"><p class="P14"> </p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P14"> </p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P14"> </p></td><td style="text-align:left;width:0.6958in; " class="Table1_G2"><p class="P14"> </p></td></tr><tr class="Table11"><td style="text-align:left;width:1.4306in; " class="Table1_A2"><p class="P14">América</p></td><td style="text-align:left;width:0.7319in; " class="Table1_A2"><p class="P13">16</p></td><td style="text-align:left;width:0.791in; " class="Table1_A2"><p class="P13">30</p></td><td style="text-align:left;width:0.784in; " class="Table1_A2"><p class="P13">60</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">713</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">819</p></td><td style="text-align:left;width:0.6958in; " class="Table1_G2"><p class="P13">24%</p></td></tr><tr class="Table14"><td style="text-align:left;width:1.4306in; " class="Table1_A2"><p class="P14">Europa y Comunidad independiente</p></td><td style="text-align:left;width:0.7319in; " class="Table1_A2"><p class="P13">39</p></td><td style="text-align:left;width:0.791in; " class="Table1_A2"><p class="P13">115</p></td><td style="text-align:left;width:0.784in; " class="Table1_A2"><p class="P13">257</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">940</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">1351</p></td><td style="text-align:left;width:0.6958in; " class="Table1_G2"><p class="P13">39%</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.4306in; " class="Table1_A2"><p class="P14">África</p></td><td style="text-align:left;width:0.7319in; " class="Table1_A2"><p class="P13">11</p></td><td style="text-align:left;width:0.791in; " class="Table1_A2"><p class="P13">11</p></td><td style="text-align:left;width:0.784in; " class="Table1_A2"><p class="P13">54</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">11</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">87</p></td><td style="text-align:left;width:0.6958in; " class="Table1_G2"><p class="P13">3%</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.4306in; " class="Table1_A2"><p class="P6"><span class="T29">Asia/Pacifico</span></p></td><td style="text-align:left;width:0.7319in; " class="Table1_A2"><p class="P13">21</p></td><td style="text-align:left;width:0.791in; " class="Table1_A2"><p class="P13">93</p></td><td style="text-align:left;width:0.784in; " class="Table1_A2"><p class="P13">311</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">547</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">972</p></td><td style="text-align:left;width:0.6958in; " class="Table1_G2"><p class="P13">28%</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.4306in; " class="Table1_A2"><p class="P14">Oriente Próximo</p></td><td style="text-align:left;width:0.7319in; " class="Table1_A2"><p class="P13">13</p></td><td style="text-align:left;width:0.791in; " class="Table1_A2"><p class="P13">14</p></td><td style="text-align:left;width:0.784in; " class="Table1_A2"><p class="P13">117</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">56</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A2"><p class="P13">200</p></td><td style="text-align:left;width:0.6958in; " class="Table1_G2"><p class="P13">6%</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.4306in; " class="Table1_A8"><p class="P14">Total mundo</p></td><td style="text-align:left;width:0.7319in; " class="Table1_A8"><p class="P13">100</p></td><td style="text-align:left;width:0.791in; " class="Table1_A8"><p class="P13">263</p></td><td style="text-align:left;width:0.784in; " class="Table1_A8"><p class="P13">799</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A8"><p class="P13">2267</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A8"><p class="P13">3429</p></td><td style="text-align:left;width:0.6958in; " class="Table1_G2"><p class="P13">100%</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.4306in; " class="Table1_A1"><p class="P14">%</p></td><td style="text-align:left;width:0.7319in; " class="Table1_A1"><p class="P13">3%</p></td><td style="text-align:left;width:0.791in; " class="Table1_A1"><p class="P13">8%</p></td><td style="text-align:left;width:0.784in; " class="Table1_A1"><p class="P13">23%</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A1"><p class="P13">66%</p></td><td style="text-align:left;width:0.7875in; " class="Table1_A1"><p class="P13">100%</p></td><td style="text-align:left;width:0.6958in; " class="Table1_A8"><p class="P14"> </p></td></tr></table><p class="P28">Fuente: Investing.com</p><p class="Standard"> </p><p class="Standard"><span class="T19">Los índices principales incluyen a las empresas líderes del mercado, los índices adicionales se pueden derivar del índice principal.  Los índices sectoriales son índices más especializados, diseñados para hacer el seguimiento del rendimiento de sectores o industrias específicas.  </span><span class="T21">Además</span><span class="T16"> de índices de acciones, hay otros indicadores bursátiles para los demás mercados financieros que afectan a la economía, entre ellos se incluyen: índices de divisas, Índices de materias primas, índices de sentimiento del mercado.</span></p><p class="Standard"> </p><p class="Standard">Estados Unidos es el país que más índice elabora en el mundo 649, seguido de Reino Unido 235, China 195, Japón 194.   </p><p class="Standard"> </p><p class="Standard">En América los principales países que elaboran índices son Estados Unidos, México, Canadá, Brasil, Perú y Colombia. </p><p class="Standard">  </p><p class="P9">Grafico No. 4: Índices Bursátiles de América</p><!--Next 'div' was a 'text:p'.--><div class="P24"> <!--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="P27">Fuente: Investing.com</p><p class="Standard"> </p><p class="Standard">Estados Unidos posee 3 índices principales (Dow John, Nasdaq 100, S&amp;P 500), 28 índices sectoriales, 3 índices adicional y una gran variedad de 616 índices.</p><p class="Standard"> </p><p class="Standard">En Europa y las Comunidades Independiente, existe alrededor de 48 países donde elaboran 1,351 índices bursátil.  El 17% de los índices son elaborados en Reino Unido, el 13% en Suecia, el 9% Austria y el 8% en Alemania.</p><p class="Standard"> </p><p class="Standard">En Reino Unido se elabora un índice principal el FTSE 100, 7 índice adicionales, 37 índices sectoriales y una variedad de 190 índices. </p><p class="Standard"> </p><p class="Standard"> </p><p class="P3"> </p><p class="P23">Grafico No. 5: Índices Bursátiles de Europa y Comunidades Independiente</p><!--Next 'div' was a 'text:p'.--><div 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			span' is a draw:frame.
		--><span style="height:3.1472in;width:6.4472in; padding:0; " class="fr2" id="Gráfico_14"><img style="height:7.9939cm;width:16.3759cm;" 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="P27">Fuente: Investing.com</p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard">En África, existe alrededor de 15 países donde elaboran 87 índices bursátiles.  El 28% de los índices son elaborados en Marrueco, el 26% Namibia, el 16% en Túnez y el 10% en Costa de Marfil.</p><p class="Standard"> </p><p class="Standard">En Marrueco se elabora un índice principal el Maroccan All Shares, 3 índice adicionales, 20 índices sectoriales. </p><p class="Standard"> </p><p class="P9">Grafico No. 6: Índices bursátiles de África</p><!--Next 'div' was a 'text:p'.--><div class="P25"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.4071in;width:4.2807in; padding:0; " class="fr2" id="Gráfico_15"><img style="height:6.114cm;width:10.873cm;" alt="" 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7r/H/Fi0ZFtwry6QsGegs+M3n+y++URbcnoLXbc7/ZvCzoUvGoBafjh//yl98lPvDqz/gLwI+4p9GL7AvD50Fn3785venp/fBlzc3N/hz+Hwf/BkS3Fzy0FPrg+/v7u7o7fNn/NWEvzrb5h+vA9u9aHbjgUbRWhDM9yx6nQidwVfssv7yxUWhtyAQ/gCLutJin3eLhrO2JLhuWlox/TCxFqyLakH8Ew1AhV9rl6fYgiLFRRtZ54PfWAuWoKgWi97MyeZmis0jUjw4CyZ/OxSY7zRzM8XmESkeoAWBcEyCzneyuZli84gUD8yC39wlLHhSis0jUjw4H7w/is0jUjRvwef4+9dmZoUerwULZoWM0cbB+5mbAYrNI1I0bsGfb8Rv4E/ng9LcjPjNy8nmZorNI1I074MNolqQxiSRD6IFTzU3U2wekeKBWRBa44/BjtGYJOhLn2Zuptg8IsWDsyAO6+4lDJ7Rgs1lq7VgJXA6/ikdm1L8HCLFw7PgW4iD8e9vzfnRWjDgKcbB0tX4x5vM7c0yKX4OkeLBWRCn+aNd1rA38wHOzTSXrdaCd5/QAQK2ww7N5czNGPyF9OIkarZVKW5JwHz3ODdzc3OTeLsuUiSSvPgHf6HsK5fEIImSbWX0Pnj3+9Oyc9RCpbI6qdeoG+wpSX7mz4vewBcnUbOtSoYF7+4K/8pBamZDqJTSqXDyQ3MNf5nwHpGimUdN0Fy2xbVYjzKzIVRK6KROfigLYJRrFESK81jwR/4ic98/CZ0F1R3CtBT7YNqCygIY3TVJRIqCR315U/6vPVTK9olY55MisxbL/UGTjbiESgU6KQtgiq8RKRJJFAGSdBZtkiQGSYDoT2mH/KguItNbMLXpBWPFNhQqFeuUpPgakSKRRBFw/jrccZFQk/wsJqUlDJJo0Pm6YRx8UfgnM4VK+dZQUa7RC/KTqGiSFFtQSWKIPg4CBb0ZRQMhqP2oekHtbO/XgvsvTd7VKRoIQe1H1QtqZ6tikMQQw1qsoGggBPmPKgQGSehYIAT5SVQaSSJSFOSCZFjw3Sl8UAgMktCxQAhqJ1EpTiJSGGSrs+CztPm+5T+lJxaU3IQg/4ZCYJCEjgVCcG9J6FggBPlJBBoLPsMwKBsR52XSs1tKbkJQWye94N6S0LFACPKTCEzi4Msn+H+LnqotiSXEWrAu1oJ1acyCo9T2qRrM90p8SFS04KbVk3eIW+JmnSkbrq56ylaUqRbdGaT3ztzyfjKXiXdIbi26WV+n9qZz+T55o0XXSd3I5etkkuEg3blY8llyp9GOk95E9TbaHlimkgXbc+4kNlHsMrEnoKTCAIyzCbetJvC5wj1ogR7DjQ6lrTa9A27UKXsqnBx7benVdXuHe+fKGyRCniM+lyadcKfkVbQVKgIWX8Y7jQPr7Yx3D9KdUTMmq8L3A37ND1L5ekM+W9DGwAmqWBAeM7lrrtvmg8Smo3O24OH2wwE71DLhPHsv6ZOeP+V+PK0GVhrNvKQzbSCDpKcfrpKZdIV24TaxguOK71Je2/e5I29Evw9sSAwXfMtuk/qD/fhILpWY0hYczNyU/dJPBQ+xgv8ib1sswX6LeBNtZAMP4G1pe3KgA44BF8RPyvgBLwj2OA9wrqGsEkspfJcvWEey12oHFy7kJx1CLona2B4vfO5FO9yDGsznK9eXd4FdwulYXVAeDLru6KowUN4HV95ONuAtb892cv0ddweuZD8EbOhuJcn10nO7juy1fsKTBGhD2VF6UMuSS1HwkviyljPm8SbyAe5kLduvD96JYVWeaEbnS3hE77Ac8KWc0agvl22ashY87uQQs9rA/be7uEThRlMQyRoxPl/yhdxiYEROVBHxWPJewN4CTSOFrgV4/obJBnLxLwHA/wnI4BpPy3eG+jzh2+jOEC6hCi0T9jsuUjVq1cY2Rwq0mwm0baNEXEhSwoJtD2NKsM854DEw3CS5qywbQxCRcf0BX6e2xoUH3UrGgceGxzpI7rUZyAEROPD1xG0zqeggR5d3pOAx3qEhZFt4vCvbSvyRg8HMkeMCmL3DjwnHxnge/jGLAKjxqTY5ibEFvcGwgzaLAf9fxPviE9J3B43Z4WDDmL4DD5LY6nrMB9vEk88PqUbo4GIxXXnXUeGA/ZI9DagZEK7k3cNdDJnB3xSIkF0Y7gA5yA10HzsPs6Pcv2JQfWfSRVpMLQjNF99gXZNJtpQK7mHjduTHOiS3QR4ssGbtpK3G4XSPb9EeIcNRjy2vJAu7fDjlw/5KLky4TL4GwSYnWR3SwEXbuJPj8hWYm3Xjxo23ISSxYfqZFYwsuBlBRuAKBCjbS7Z4WbgJJ2DwVJ5kr/bch3gXFzIEGzDxlMkVLe1tfHfs8FGy5BhnvUgC1XTGF2DAPPtBc4whj6/kRC4fSD65ceEBZa/NotCCOzYXLZNUONgzcq+uzbfcR0bQr5BccOFuPaywchFjDGqxzP32Q3ZxEOiAsSHPdVS4zhJr7rQ3TLbaKm1Gf6okZh21t7sVP8LzJoNxFkUWhJaJrZNFjsbsmHhgxGILfjTiQ8n/hH/OUxmn+uWFrIbjGfTdE9EZTGr04NnsbrsQPJS4kEVxLUYb0mGIC35ZipaXGpcK5PajOs3kEoPhED6MXcS0JSFcfl3OTbD6rtk44X0Xz7ygiUxQwoKbEQSt+G+TmJMxoPxAKGHBHkaHmjHmA8TcgqyldJ8tgKEFIf5tP/DaWBUDC2KXDbwvObi1hBRbUMy8FHVQHzEGPuix9dbW30zMWxKLHmvBulgL1sVasC4P1ILv72VjNSMelAXvDvyux/EXa2DB93B4CTwsC4pNXOBfBywYb+hyXh6aD9IWBu+/eHNfu2kUYVuSulgL1sVasC7WgnWxFqyLtWBdrAXrYi1YF7CgpRb/x/pgTWwtrou1YF2sBetiLVgXa8G6WAvWxVqwLkUW/Ir/8EfdThWWkGIf/OnvL74y27zscVJkwe/YV9q9PiwhxT74YvKrbEEaDT5yyBiIiQXtbil5FFmQMbDdK4P9Bx8tGRaMd/S2FKCz4PvD+2r78pfjR/4c9xT9xwX/ZV0T9Ba8c97fy5KKfwc7/pcP0IL87kt+L38J/5eP+Ms/vPwQLXhf/AN3282zoKjohvtCnwudBd/c3fFndHxKgp11C3xQGK/83+24P3QWfPvJM/729HHwyY3YMjvfgljRK2zYfY9oW5LeM34PbbERgfcpO2tfEDoL4t8vDtfmTXA8d77+NHnfQ7Ngkp/+eD4Lior+/Oam7N9/uk90Fvztc2hM6Bi3sTXaVf7Rom1JoBV5FrYkn4m/lhjvKk+TE48cMgais+A7iIOhD/70lfgo3pf/0aKNg2BCaopfMsagMcEJGoue4pbkhOg3eH5gqBZ8+zv+3uBefqzxgVrwHvlALRhsKn8pPmiQ5MxkWvA+RnUG5jFIcmZ0tfj9J2BHa0FDtBa0PlgCbUsCJryPMPgBW1BCzM2cat2MgXkMkpwZnQX3WIsjJ/zpjydbN2NgHoMkZ0ZnwbeJv3r67enWzRiYxyDJmdFZ8Dd5E4PP/s5Ptm5GmIeOMzBIcg7IGIjWB6VajHMzJ1s3I8xDxxkYJDkzBS1JMDdzqnUzBuYxSHJmVAu+//KSZhYMkpyZx2nB4P1pMyt2CmrxaTEwj0GSKqAFG1qx83gt2NSKncdrwfwVO+boLHhf62bOa8Gi9Sam6Cx4T+tmzmfBX27ES/zTWfDe1s0YmMcgyZnRWVBeN/OKwZDuVCsWDMxjkOTMFLYkOK1gLZiDasHUmyYxMWNHddlkWjCMg2jBU62bEeah4wwMkpwDMgaibUnkN01pCzaJMA8dZ2CQ5MxoLSj54Le4ZuZU62YMzGOQ5MxoW5IP/02TyLaZfLUWrMQN//GvdGiKwWMYJKmCyPbCLIiL7v9Gx6YYPIZBkiqIbC/Mgi//wX8p+8MZg8cwSFIFke3pLPgUGpJKO2ZbHyTefwEDuwrj4tc2DhJvsT9YujG+uSlrwA/XgmLNAh2fFIPHMEhSBZHt6SyIJqSjYG7mw1s3I7I9nQXfy1sEwKjuwtbN/FL8S8XCJCLb01lw/zEdIGBBMT1DXxvF4DHUJNDxLKI4icj2dBZMvC8G813WupnlczrIpjiJyLbGnA8ZA9HGQRmw4D2um3l+c5PslqtJPv0r/7Tgl4rFSUS2p/NBcMJonwUxN3N/62aep3tEapInTws7nsVJRLans+A7aIrflu1RV1FJvcbAgr/8IXhXmUNxEpHt6Sz41jF525ladaJTqWhhiu6a1LNrk9RHZHs6Cxr1qNOrTjQqFS5M0VwjqqCENkl9RLans6Dco85CWXWiqlS8MEW9BtqsopakEUS2J7SgAcqqE1UlJYmycYx6jYJBkiqIbAvy/Yh/2qbDPDJrcWEcLLSgbllFcuMY3TUpDJJUQWRbmK/RZJO2JUms5c+ivAWVjWN016QwSMKf3CglVYTItiDfJzepoY1+4xudBX+r8mfMDFQCktueGFxjkAT40aS6yYhsC/N9oZSMZhbepBa/EptVFGCkUgMWFIL0RUkLapMkMUgCVLZguhY3ZUFl4xiDa5QkQpC6SNd+J5O81MWP/CT85kZ5a/FE4+smtfgVY8U2VFUqxuAaJYkQpC4qNM8vH5VPouH1P+lARuuDalv8A33CBRkIlejYFOUaIVAldCwQguSNbugzRJMkncYgicrrf6ODknsBC2ILZiFUomNTlGuEQJXQsUAI8m+kS1JciwtH2xmY+CDU4q/pMBuNSoUo1wiBKqFjgRDk30iX5AwWzJ+bUTXQCwwelY4FQtBMtqkk92nBp+Jle8E+C6oGeoHBo9KxQAiaybZ2ElNUC97pWpI0qgZ6gcFz0LFACJrJtnYSU7JqccHATtVALzBIQscCISibRKHBJHSch86CBojs1SejY4EQGCShY4EQlE2i0GASOs5DEwexDp+kFhsKyiZRaDAJHeeR4YMPyYJ6QUKiYJqEjgVCoF6jteDbO/mduw41N73AIAkdC4TgBEkUTJPQsUAI1Gs0FnyTdsBfv1KWLKi56QUGSehYIARnSaIITLIVqBZ8o/xlDRjS/ZSaWlBz0wsMktCxQAjOkkQRmGQr0Fkw3ZKAA+LSGRk1N73AIAkdC4TgLEkUgUm2goyWJMG3sgVpcuKRQ8ZATCz43df4f4seEwtykxnWR4uRBS05WAvWxVqwLtaCdbEWrEtTFiy7aODDoSkLesWL/W8r/NDsAVDVglf0Saw0JhzSZ8Q4LfFcOohYzekg5MA2dBQyps+IRZ8OIiZTOgiZz+ggQtG2daSDEE/ZGOG2QwcJKlrQHTOPDgGnc+UpJnTTgg1fp0wICZJ+ebs5pC7qc3dBhwHJOwPt67Q5GO/v6DBgMU0nccdyrhCCWo6TKs5R+poRd27pUKaiBRd8JD1Iq70Z7RImdHnba18nVTju0ibssXU/NiE8AVxwiB9+OIZnm7dn8cPC+WnizsM1nyvPOvZ6cK8QyHbOl2lz8DXv0pHQbM9dyYRenw/4PFWavjOCZAqVLDhsg1631/QNYGuOJqRviDDHVqpxUBlB0R59AzyGlpBLdc23B36Q4oMHdmCYVcSS81nizmBCuE7OxR/wLd9LU0sruE2Pt+gbwhg45VFyf9DsMPDk+AA3XfKZ9ERL3nb5RuOEVSw4craD/hFUj2i5DppQAgr06MvBEr2CyQIoYMY7cpRbgM4sEWvgojmTntQHP0/ceXBcr/ky8hWojnj9gK2C7wFQUlufjpEZ3y24bMB+C27kbumbAPTfynfGGtZeSkUXUcGCI1D4OKAvAigZMKGEe0QVJBYbfpwn6wAE941c6sc9mjBiwDesJ+we05qnoy18Qy8MgRv0hcfFzCHPVOTsgwETTQskkW7kQ/PFvKT+kCId1kOq+CCaT34yHx1JvuGab3zuSEbuXUFsvx7RNwB9aQXNhASGyEVcS5aDGZ9PeKKFHICbeIlQOllwT3bs6zVnm6HcSszRyrIH9tucLZKttevxVfxABx+SM+4kzA6ZMDkQxJS2oM8GKQ9USgcj8CFW2j9AYHKTlRyvuJ5F3fBb0BaKIFYRejVL8K1ExdptoNLSsaDL5nzWkW/O0COv5cjAICAm1GN8uUj0iEZszN2+5P1C/0HUzkCnZsvA6i29AUtbsAWduIHsgVfwCEkTXjuS+RAwIfQXEz09vEAexlyt+cAfSo8BrgZPKjv20pt0+UAKcN6MQxCM8B1+DZaRKzUiqwamXYLfQ8Yxh3nKIUDRgz+Oa7nHxh5mnkX5WrzkbtTQgcYTDOSyw7vwrIoJD0w2xnEItVyuwqNB+sGx44NeGHN0IDjQsWAN3rGOQ6vLnR3GCakVbvXAfpIJr+Ekmk8uOwyAR7lObwcuP8i+LvwjURsSlLOgA5kdx5GDt314xrm3i5WEB+oNdol+8hAqEnihxIxP2o48xtuDwRMmxEYk2Xdc8u2EbyQPdA6pFF3QQpgwZg8xhw4JKPyEB3bbKQ9sr0H7RCOyQRMqw6mYkj4IJpxKd2SjNe9MpRuCY7krvpIKGccDoDZ9Exwh1Mvhvy2eSpa4aFDZpL7b5UcmteXj3i2kiJ4LHGmH5ttJ3rRrQ8zpRtXx0Eb3BBNKyvUXYL+EB87QSeRGxL/CKJVw/iRlLIiZbxKF2vLAhJFjeNA1gw+XRU7acWH0MhPhPGLEJ+BgspemHaPN4CaxT0JIXBySzQHWza0cBGEUu0h54A5ymAyj0sWKCTc6JMpyzf2kC7pQJok7taHnmLp1ihIWXKEJ4/bgFnseRz6SHGO9hnZNZg4xBfxSflR8zmHcCkO5iCeTkjjHRMcQ6HLWn/alB4G7tKeJqQuGtVH2QOhQyk9+mKF53YE8XQDF2OOb5FwG9muTvUeI2BmtcIC5BbE6eH7cWT2ulrN2KsCu1+PeUi7U2cLlPXmYgTUtGaxQZ+gtxKCrSyaE/KAntJx5YykR1qzIQHjBFMbC8o0HEBSWXpzLkQ/xtnJ86axdPnWlsjosQZd4aLAagof6fLZPOICCuQXZKtGeglI7voaIn0CuWTgE6nMwoYSP5mtJjzH1wAPbkuc6w1QkJxP6cdcGU8v+JUzo8r0UrA7z+VEMRySECUPArTqJ4fTAgTz3YL/YA9fDQarW6zC04HLpQXVLmSs55ApYR4+xmG2XDoRGOcJByNwtO1It6QygmRbxgPAmbRgOxCaEdkmYcLOjsuli7xbMIVvZhRp+JY+F2/Dcyd43IpsQivq4bO1heBAwwL4RRIZEN2wND5woKh2GFjz6YIhW2p11JowZLMFHkwqMpKcEy6Cf+lJPB/oMe36dmFRiU2iCpcCwhpgI0oGcZncQXiiD5kuG5DRgws4yir8DGA3Cv7ey1SdXkKilzLOmMbMgxAZ/Knc3uvF8SDZgwsT4GS6Rx3ZeHwr8lu+kpmgEjcMtH8mhHC7y1vGcCIPKBvaUrdPyINDKQXDPjhoPlBAtP3T8+vIEAzq13BJde70RX8s1SI+RBd2xP+ajsA5jqO0n3T0DNGEMzulgSxLhLnyIVVGaLjgjmNBNzaSkioot21csOSWxnvvryKRH7oFjH/M9EGsUZiy35i2IyHSIdMC4iciZhYkFHdBGyhxHOS4YML+JEiQfAz1MZtwFE8a4PeZfpdMAaRNGjaUAmgR5OHPEmNDh/YJn96fKlH177kpFN/Cw+OXWPYtCC7pgO+izyLfDUc7sIBeYAbPOUDahy6A+M75I+KTDxwbRITYhRkxs/Y9R83W8RpdmjlQ79XSYYuPY96Etg5xTndIsiiwI4/Uhn8/2kgXHt2PIP7eWpIA6s+ToXnE3ZrCcsjVUnARxX8wMYe11vxV3Yw7Q1sOH6shlgN6nhyaUR1LZFFmQwbMukwqBisnprEJEi9xKTKxjjHSSky9ASROy8Z5tcY5BRpiwDqgtEyY0orAWM3jKZGYbaOZyuzEKc+jj8dkk6XHJZoZIOWURww1fKZVhp32tawzD6ZH0i4EcilsSxldyPwbopnp5xcxShSCAPlgD7Esa3YAuttRSHyufYgtyJlXigdxeGbFgMHSHqF3W6IbMEn30hoBOasppcjCwoER7nu5MFOKxjTvBlw0PCLYr0RSVs+AYYkR5E3JveyIPPBE4S2hMCQuyqZjQKB2nSzbcD40SFhxg+zQq2ZFGPmwTmltwDGP65tu9h4+xBR1s9Ep3Yx4BxhbcjJbJ9TyWAEMLboZYget19j9QzCwIBmTewlZhHQYWvLoSU7kmU6qPkWILrgcwWO/lrRx53BRbUNTdW9sKZ2FoQfOB9qOj2ILiLYRthTMxaEn2Li7Ds2RgYEFLLtaCdbEWrIu1YF2sBetiLVgXa8G6WAvWxVqwLg/TgpX+OPCJeEgWfHd3R3sjWgtW493nfH8n/gwXWPCb4r/GdT88MAs++/yb3/nbL8CCz3pPzdb3nZoHVos/F/+iBd/h8SXwwHyQ89/u+Du0IOdF+7bfEw/OgrjhuKjFRVtm3xcPyYKXibVgXawF62ItWBdrwbpYC9bFWrAu1oJ1sRasi7VgXawF62ItWBdrwbpYC9bFWrAu1oJ1AQtaavGv1oKWMwMuSPXZYjkD1gUtZ8a6oOXMWBe0nBnrgpYzY13QcmasC1rOTE0XfPkdY+wvf8TDFz/AYfR38i0WQ5qIgj/96e+cf/bka/RI/NdiKUEDLviKfcX5r9+KAPjKxkFLSRpwwRc/QBQk39O4IL2EsVjII1I00RBj8/vrtxAKqU22WEpQzwVf/ABB7+V36HeiObYeaClNE1HQYqmBqQu+u/uS/3YHXMbPoGvy8snNzc0f4i/hoeUMGLrg07dfOG+e3fWevv38Mn5I3gA//rv4O1svPv0fT6wLnhHTKLjHCNjjb559cTk749QkcMFf/u9fX1oXPCePti/48onwwOfwb1UXjJtzcRQEVUtZjF3w6VvcImz/YfQFOX9980/8eA6uIxDfqkDNOfD6H3+lI0sZzIcjwO+iT0iSh8zzm4/oCKnVEEcumMzTYkyp4Qi64IczHGkCas6RF5/aKFiJUsMRJNkQi5Uy4q9vvoKDcNHMo4Ga84CXT/72lA4tJTAfjggnDDaMTfEZOt6rx/diJGp6X3wKnvjyiY2ClTB3wWweqwtaGsHQBb95//En+PnbnTIcefld3Pp+plmrRaskLBbyiBTGwxHRBn/z/i49HPlJ9jq7ZNVSGtOGGKcFkSAYRoj1McjL78SamUc2HLE0QBN9QYulBgYuCK3vl2EQvFMa4gfLnyNIYDkP1gWtC56Zx9sQk/8BJKgC5YCQxFIWAxd884wCoMBGQRnKASGJpSymUTCYEIQ2uUeCBw95DkCCKlAOCEksZTF0QZoX5O9sFExAOSAksZTFPAoSNgrKUA4ISSxlqTkciVfKPLg9ZchzABJUgXJASGIpi7ELhqu1NA2xWKbw4PaUIc8BSFAFygEhiaUs5n1BIsMFH96eMuQ5AAmqQDkgJLGUxdAFw5UyGoIXww9vTxnyHIAEVaAcEJJYsiGPSGHsghQElShIK2Ue3p4y5DkACapAOSAksZSlZkMcrZQJjh7SnjLkOQAJqkA5ICSxlMV4OPLBQZ4DkKAKlANCEktZDFwQp6XtMgU9lANCkgvm5ZPo11aXtI+OjYKPxQV/+fmj56ELXtQ+OtYFH08U5KELXtY+OtYFH58L1tlH5wQYuyD2Bj+gPWUesQvW30enWUxd8MPaUwYhzwFIUAXKASHJJRP1BXE88tCi4Ae4pwx5DkCCKlAOCEksZTGNghl7yuD7ufDV3APbU4Y8ByBBFSgHhCSWspgPR7R7yvz67Vfh2+GHtqEHeQ5AgipQDghJLGUxd8EsrAsGkMRSFgMXLPj5krw45iHtKUOeA5CgCpQDQhJLNuQRKUyjYPbPl2QXtEtWLaUxdEF8T4yfmp8vBS748PaUIc8BSFAFygEhiaUs5lGQsD9fkqEcEJJYylJ/ONI8OH1/+h1LyXMAElSBckBIctGQqghJLoDLc8EXn+K8ffDvKaGiAEhQBcoBIclFQ6oiJLkALs8Ff/lZ7OAc/z2PE0FFAZCgCpQDQpKLhlRFSHIBmLugeEt8H4sUxJ8y+tvEumDzkKoISS4AUxcUDojc00oZ2xCfAlIVIckFYOiCT98GP+J88+x+lim8Pv2fMqKiAEhQBcoBIclFQ6oiJLkADF3wm/fh1LRdrCVDOSAkuWhIVYQkF4BpQxz+kFgJguFKGbunzAOAVEVIcgGYD0e0xCtl7J4yDwBSFSHJBWDcF8wchwQuaPeUIYmOxJ+qq0wDuZCqCEkuAPO+IJHxjph8T+OCtEri4qCiAEhQBcoBIYmG//if/4mO6tBELqQqQpJ7hTwihXkUJDJc0O4pQxKVl0+OYqaz3p/pbCQXUhUhyQVQsy8IRPHvA9xT5nnRq2rKASGJCv1SqOYfbW8kF1IVIckFYOqCYt3q7/Ch/XOwDxEqCoAEGhpxQf5avOip+8axiVxIVYQkF4BxQ/zxJ039gi5/PxOyEEISPbV3RaGbACTQIH5ym+eGlANCEh2//AzZ1B5LNJALqYqQ5AIwH4700AXf1Z+aLtjPhCyEkERL/V1R6CYACbLIe1dIOSAkuWhIVYQkF4BpQ5w5NV2Wov1MyEIISXQ0sCsK3QQgQRbWBU9L/eFIOQr3MyELISTRULwrilhuk9tvopsAJNAgGuK8QSjlgJDkoiFVEZJUoti4ZTB2wZwd90tQvJ8JWQghiYrprii5w0e6CUCCKlAOCEkuGlIVIUl1ao7wY4yHI+SB9VviaH5BD1kIIUkGxQ3x89zlNnQTgARVoBwQklw0pCpCksrkG7cMxsORzB33G4YshJCkMi8+fTBR8EeoTs9Pv/EpqYqQpDL5xi3zQE01xI1tKUMWQkhSnZdPcvpxdBOABFWgHBCS1CCY+TslpCpCkurkGjfA7IGaaogb28+DLISQpAovPoVu4ssnlxAF6TRCkgx+CX40o4dyQEhSBcoBIUkVDIwryH2gmKYa4gtzQQPoJgAJqkA5ICRRoNMISfT8mFuklANCEg04TMsdoVEOCEk0FOZiSP4DxRi7IAXB3OGIbksZuEMpyEIISU4E3QQgQRUoB4QkCnQaIYmO/7j5NzrSQzkgJNHy+uZf6EgL5YCQREtBLkboHog8IkVTDbGgiRWrZCGEJCeCbgKQQIFOIyRRoNMISRToNEISFTHRBmR33ykHhCRapH1UdVAOCEm0FORiQPEDxRgPR/JpbksZshBCkhNBNwFIoECnEZIo0GmEJAp0GiFJFSgHhCRaLsUFy9BoFGwCshBCkhNBNwFIoECnEZIo0GmEJAp0GiFJFSgHhCRaPmAXJHC1Ah1Wgh4fIYkCnUZIokCnEZJUgXIASKBApxGSKNBphCQKdBohSRUoB4QkKmIpTe4LRcoBIYlKcS4NY+CCv0n7++7rRUF6fIQkCnQaIYkCnUZIUgXKASCBAp1GSKJApxGSKNBphCRVoBwQklSBckBIcgGYuCAEvrghrrWbAj0+QhIFOo2QRIFOIyRRoNMISRToNEACBTqNkESBTiMkUaDTCEmqQDkgJKkC5YCQpAKUAUKSejQ0HDGENEdIokCnEZIo0GmEJAp0GiGJAp0GSKBApxGSKNBphCQKdBohSRUoB4QkVaAcEJJUgDJASFIP64IXoIoBlANCkipQDghJKkAZICSph4kLxq0w8DD6gnQaIYkCnQZIoECnEZIo0GmEJAp0GiGJAp1GSKJApxGSVIFyQEhSAcoAIYkCnUZIkkOJKCj2+q23bp/UQkiiQKcRkijQaYQkCnQaIYkCnQZIoECnEZIo0GmEJAp0GiGJAp1GSKJApxGSVIFyQEhSAcoAIYkCnUZIkoOpC4qFMnlDEaMtZUgthCQKdBohiQKdRkiiQKcRkijQaYAECnQaIYkCnUZIokCnEZIo0GmEJAp0GiFJFSgHhCQVoAwQkijQaYQkORi5oNhcMH9C0GxLGVILIYkCnUZIokCnEZIo0GmEJAp0GiCBAp1GSKJApxGSKNBphCQKdBohiQKdRkiiQKcRkijQaYQkaegsQhIFOo2QRIFOIyTJwcQFE3/7Rt8XNNxShtRCSKJApxGSKNBphCQKdBohiQKdBkigQKcRkijQaYQkCnQaIYkCnUZIokCnEZIo0GmEJAp0GiFJGjqLkESBTiMkUaDTCElyKNEXzCN7Sxm4g8UiII9I0ZALPrwtZSyXQkMu+PC2lLFcCk25oMVSEeuCljNjXdByZqwLWs6MdUHLmbEuaDkzl+aCe7ajozp093RguXwuLgp6owac0DvwKR3msPDo4BGxO/Gvzypwvy449hnbZxV8ezdhG/gsdMJrBrnQcSZrNqSjDNbHog1PnD7cyM3V5eD3e76/oG9axjPGbvOdvesej2xNX/TsWGdWYJaW2+sX5DJ0Jy4dZuAdZ72lO6BvWg5bf1twn4M/GvaLyyjgXl2wP4FynbGRtkBaPogXosSznHAqTs6uMV2eEXbi8nwndFhrfL1k7oq+JxAKToMK0Xe1riqi7IHBuf1yqXXCtniGSR/LNeOZO+Iheh1Q57jMe6IJnDssM5xwKhS8hRLf+JO8XG4H3NM/MOeDIG+3y/ncP+qdsDWHfwZoj72f64SQi3PUP7LKvbogFFTv6PFbNiKBzMbtjP1r8j740LQYmwGHx4cTIzB3h7VIrOIcyQnRZhq8Mbr7GDIboxOluRrhwtwxg+IAljpPPrTIwI4LznjcagrkIG4+hiI9OnyifWY+pJLsLj0Il5iVBkeIh+DLK9/VLBm+hnsIWlDFd9uZvq3tDnd4bWsL1jkGogRkM3gY0Hu9hLsptL1AlTaDj4zaK1i7wgGnLLd9IO7LBSFsMX8AYWMFvobRRWXhMyir/HbYEfVzDClWvn79dhABY4NquPVXg1sGdYF3R75el42/hO6kOxvwzRFilA4IbXiHDeusjreBKIUXPMoBKsLB1RfGZhgEv1t3t/MDj08zZtfiSY/b7jwjF3hoEXJG/vU6w7jXsw3vzsD12sxHK2tYtRiq6/jb3QiNoyOw/zVbHYIArgLPDFV2PPPXPX+SkUuS+3HBzWEGwQb1b+/7+sqzAxtBkA+cMNN7yAhOa60PGAA5367fyiivVhAD9kxfEnD/+eQAFQKcsL0b5qoi7uRk9PAn23ZQn5zbvj4aezMIW0EkdMaK6ziu8Gw/WCvs8cM4ZyhBTpgZdSCi77C7ALbLcECMWMETeYoqQUuxGsKJwP67brZ3BU5ozv24IDya6FyA/nozjhfUIAZOqGPA9i3R8w9qog6oxtiXhGHEdpsRDbjDuww6k1BaoqunYY/VBRBOmMbBvro3Ww6PrONQkWkZu64oiLyg7rhBXyJzdNWF810mPHGkj7TgOv1gcEBOmEGXiUbxdpuV5jpoNHc+dT9kDtjZvT0upqILBfbPqv/U/fZYGSc8vQseeq2w8mQDBRUGCk3fDOgu+1iSwhgK4yP6ShvvAKbOLHEw0ewKiqDdYZ3hVm2Ce0H/Zxb4xfTAD+ny8nYQjJburWiEoDkSwiyyaxPSHsPJ9syH0ryakSwFKCgiJNSsrI7X7trHRw+7lDparMNmYLQVdIW2et+ZYtcYxtxtKCb9fcDuQed8oh+cAR52rcEJsdYUDLuTnNoF236LH4T7ZUbA6e0ELJMXLZDQ+Q7bsPMtIQIWtB/eco5V8IrEaXa6MY6MhwXQ9pdwp/ZMU5GdFTplqEpf16sHFkvwGbw62wnb/m1XzKA4LddPP3c7cIOtiHt53gWEp4fCFVXm3S38q6+5xHzWvRLzMIt1f59ZaSiLKxyJJBEl5836wzXDJNczts4KtVpO7YK3YN/bUTs7Bm7cOXeE+8GjZJgR6u9snG/HoNUcgpcPM4YPyFYU1EE1o6Ddc4IS3fQZG2XUdtHWgCr9jhjQaFjB6NY5Bp6hf6CDPxKn11r3gjErsGNhizjM6FPMZz76eYaP4uwKEBrtsMyoL0N/iXU6p5Vqb2EkCWkOWLMmOrNAyY1ECzJmFXa9OqULboL63QG1rvdqDyMogHWXe521PgY64nkn0FEaiPlCbQQEHCwj4YTT0VrvppPZsA8+M52BGbFZUvEcF6NnXtTxsPEMnVBvbNC4y8bCAec5dSGcsxQzbSk27vEKHze/czfA3vVeKKuNgEMchmO1zK25QOh8zjojAo6g6xwkOmS+VgjL73YpvpbipFEw6K0PoNR13e3jaBQU9xaKo4UdxjTBZMd62xUOiPNVOvb+fCVioHb8EIC9t2F+UUAlDxrAYdZsYv84DDTOnPQ+LLEN3/hQ967EaFdl4DMRKrR5bMTk4cAl58tzwt2Ut6Hb0cupMZhT4IT6CAiND06U5UVADyOfKAVIpG87NluGdRecEMirNFmcygUPM1ErcoaM0H1ogd5gQTB5MEhNsw9MN2fH6WGo9vCcCVquBcU2daE9yXI/pMtGwgGPGQ3FbWG88FY7hp95UXLb4u2RGFtMdxk5HaG3fghe7Wgi4CacKAqdT98bgEYar11CXq1g7CQDHudQBMQHz7RLF/vmPYbulxEBnWEP7ZX3yHyCY2Q/6EipuphwsihIzndw11rvQnCeOnBCDdhMB4UOON2upjCOWz+ovkNw1el2ou8yBcXp9Nlk2Ml2sTBeZExV83VncE2lOlTDm7fEh8A5aKHLItuTQd8WqHPMmoaZs37wUNkRcADxs4cNHozs1elsGLAHpgqeaOO29W7cxW7OwR2D28M/GYTjqWH24B9OXG8db5sdaoo4hQuO3Q6WgdNhkxYMNtKsGIzwjzswMPSaoPjWGcqvGS4TYGzZbwlHU3Dc4UKU14pt+1nzgEh+r+o2MHNQZHr2vuhuZbT016ieWGV2vTxuDsvOYKR77cevRW0bw0NPlfds7aWwAr55PCxnwgn1rhPgwFjFu1VH/hgBh+HTYsdXX+mcWzbBE+uZ4wUjIwWn1cd3kPpBvSfu3L7tD0HJMYzu2hmzHSacwAXFNNcmZypfBMgu+Nf6VltUEfoRY8wCGufACTNoh853m+eEZObbYfaClrC7tNC1NRB44KTokcOjzSCTfcZIRDRpm4nuBVHUZcGOxdDPeP04hCrZEcoeR9k1JnLCDFagoyOmP8e3PX0JjOAuA/HCdOBqOi/Yk133neC99njmh2/Mq9CoC45niwPU5jV0S6/GR92LboLs3e75akVOoHXCNvSRO+LCLk7pQ2wSYoUpTmvsGFjKm+ndtA31AKe1x77bxxeoGqC3Hbxyye6zJ5xww6B/oKYMImBerTpADw+NMjtO5xkdhsEA52tEjWlPcsNOlhO2xO2HoO3Y7fLpUG2CoWMODdcGOhur5SF7YhMLWVw8D9571aDZKDhm0ZTbZpbZfUCiSl+Ern3FNhMaO3d/GGZO1oNDuK4ohumWdfSt9Apfxe2zOuzimjkGNTA3OuG1UqoHxqCxOw4XoROqzwzdiaOYQQw69RNsujRs8HVeYJTNKqtPAc8tPGLgipFzLsOl/kaiDngrNvAmy0E7vcBi4K6hdRaHVy5UUbet9WRBMKZfXJgLHrxFsIDzkLHSoD2/Du3rHAsiYB5Bx609nDF97OIjn9YIaPF80UnatPkCGhIYNWqKC64GE3sORNkDxIyM6ewhg3hxWI0gVDJNdeiJcfwhCBgraEUzZnNAB1GSUIczrNLdz8EbcsJSEeMwsgonnI5w0naTGomIN4/YvRFfqM1XOPizpViFu2azEWpVj+ZcEFssjDYLH4YR+rmPA7Roh77RIrJC8kYPvHcdvKXMdMKhOw3qSn/CvU7GmD1wQj6aHQ44dZlB7pQF9AOOzgHnw911VmwLWukudhhERzCFmHdfQYztCvcziYBaKDgAXseHf+eZFaIverJjtZEm9sFMDTb1GVW8FI25YActs1nSKpMUveBh1xMwBBxtcvsxpgzczNcP5Dx4pG+O+GRLZXLdXytJcDJ924IiCPKZDsWr4UyKnDCIjpt9TnlhFoMOCyZTZZwj1jTH9/hhtqoRA5HICedBDyWLLkR88HRtGm+57FDPJWemphT1XdARY982hZuRvo4GZdmeiZXOg2bioB6v5+P8RuyESaZ76rocoQGNA0MKDLHO1a0P4ypXP2uepJc7KYuRkA4TDPDmwQAB6oTOj6FzGMb6Da4t217Vsxy0UMNxdxv0KLNZblUHdHDhbLvTEk11/nuAktR1wSFrdTvY1ekyXO0+zujKDEZQnBhQYDCbs+C7PnMMw328lTdaqvV44S6vO8zvQUfRR7dRlmOFRAFnk9kelWCnLsLzOltyp2CQfNyp8Roj4C50Quia5YzJjVnssjsEIQd14IXr1MAg4ShSNGYNUc8FF8EvIo4dd3vNx32GvyzSMcJBQ1ZgagaIsFiS4FxTKKlJ5q1EH/LQ8tky61UwUbPVK2IfzCRNcZQD3bKcehk54fnYMZzAFd0/46kMY+pGQajCAxdGR94Ru7hZ7IPJ8/Uya6VyAxwnNOeGXZS80XY4kOkWedggWPd8IsSrn2NvzzIXMkec2Ql3UJ+D9d3khBkvFytSvy9IBZ+/TKfLll2+y3uJVhtsWYP5hhkL27gMckfT980mY7onQbdeH7AObVERWzSCAScUnw1S3wWFE+4KWjXoRayGBqauQpvy3WALQRWiiOkp29gyeK2m27XTIJZgQM/rBHZrwgVxHo4Oklyx9TpjerM5hqwzYn4LwhpOJkDH6nICXDHj64ei7QRaOWyRm6cZF9Qzh0GIsxydtltPwxzxoqST/brOUpMxuz3RaPI0Ljj2+EJMZnRnHj/40A88KeFYe7B+SBHwgbEymB+txGlccMioSzZn+2HRapgmOO2Ej+WUnMYFr9fRaqGcpRaN4mFv0PIAOYEL7tgevWHI+u153mShxYI074JX+IOPqyG0vtPhifuAlg+BE0TBuevvN94od6raYglp1AWvfMZwZxJgLH76a7EU0qQLBgu1uqzFvWjXRYulgCZc0OmzEb6+oW1+dpkb91ksKg24YLxGcML2bfDABla1WR4PDbhgS9oebzw81WIEy4dKAy7YZh2afh6HG3BYLMY0MhyZsAl0/7yWbYIt5WnEBWEYjNsSWAe0VKAhF7RYqmJd0HJmrAtazox1QcuZsS5oOTPWBS1nxrqg5cxYF7ScGeuCljNjXfA07O8Eia0+n769+9z+xkrBuuBpeIfeBj738ScksGRhXfA0CBfEWNj75n0QEL/kcPSFE3y10TDGuuBpeCfcDh0v/C687wvnzbO730lmEVgXPA1BFETCKEguyPlv8MW2zzHWBU9D7ILgcT0OsS+Mgv/9gN/0f5LgUWJd8DTELoiDkrvP/2sUBXGsbLuCEtYFLWfGuqDlzFgXtJwZ64KWM2Nd0HJmrAtazox1QcuZsS5oOTPWBS1nxrqg5cxYF7ScGeuCljNjXdByZqwLWs6MdUHLmREuaLGcj++///8PcTT/4kRlDQAAAABJRU5ErkJggg==" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P27">Fuente: Investing.com</p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard">En Asia/Pacifico, existe alrededor de 19 países donde elaboran 972 índices bursátiles.  El 20% de los índices son elaborados en China, el 20% en Japón, 6% en Taiwán y el 12% en Australia.</p><p class="Standard"> </p><p class="Standard">En China se elabora un índice principal el Changai, 5 índice adicionales, 33 índices sectoriales, y una variedad de 156 índices. </p><p class="Standard"> </p><p class="Standard"> </p><p class="P9">Grafico No. 7: Índices bursátiles de Asia/Pacifico</p><!--Next 'div' was a 'text:p'.--><div class="P25"> <!--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="P27">Fuente: Investing.com</p><p class="Standard"> </p><p class="Standard">En Oriente Próximo, existe alrededor de 12 países donde elaboran 200 índices bursátiles.  El 16% de los índices son elaborados en Kuwait, el 16% en Israel, 15% en Egipto, el 13% en Jordania  y el 12% en Arabia Saudi.</p><p class="Standard"> </p><p class="Standard">En Kuwait se elabora un índice principal el Kuwait Main, 2 índice adicionales, 12 índices sectoriales, y una variedad de 17 índices. </p><p class="Standard"> </p><p class="Standard"> </p><p class="P9">Grafico No. 8: Índices bursátiles de Oriente Próximo</p><!--Next 'div' was a 'text:p'.--><div class="P24"> <!--Next '
			span' is a draw:frame.
		--><span style="height:3.0138in;width:5.0138in; padding:0; " class="fr2" id="Gráfico_17"><img style="height:7.6551cm;width:12.7351cm;" 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="P27">Fuente: Investing.com</p><p class="Standard"> </p><p class="Standard">Según el Banco Mundial, en el año 2015 el número de empresa en el mundo que cotizaban en bolsa, fue de 41,152, de ellas el 19.3% (7,993) llegaron a formar parte del índice principal. Por ejemplo, el índice principal del Brasil el Bovesta, está compuesto de 58 empresas de un total de 345 empresas a nivel nacional que cotizan, mientras que el índice DJ Germany de Alemania estaba compuesta de 30 empresas de un total de 555 empresas.</p><p class="Standard"> </p><p class="Standard">El modelo estimado mediante el método “hacia adelante”, elimino las variable Cotizan y PIBcapita. Por lo que podemos indicar que el número de empresas que forman el índice principal no está determinado por el total de empresas que cotizan en el país, ni por el valor del PIB per cápita. </p><p class="Standard"> </p><table border="0" cellspacing="0" cellpadding="0" class="Table2"><colgroup><col width="57" /><col width="85" /><col width="87" /><col width="98" /><col width="98" /><col width="66" /><col width="66" /></colgroup><tr class="Table21"><td colspan="7" style="text-align:left;width:0.5111in; " class="Table2_A1"><p class="P35"><span class="T30">Tabla No. 2: Modelo de regresión estimado por el método “hacia adelante”</span></p></td></tr><tr class="Table21"><td colspan="2" rowspan="2" style="text-align:left;width:0.5111in; " class="Table2_A2"><p class="P37">Modelo</p></td><td colspan="2" style="text-align:left;width:0.7875in; " class="Table2_C2"><p class="P38">Coeficientes no estandarizados</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C2"><p class="P38">Coeficientes estandarizados</p></td><td rowspan="2" style="text-align:left;width:0.5903in; " class="Table2_C2"><p class="P38">t</p></td><td rowspan="2" style="text-align:left;width:0.591in; " class="Table2_G2"><p class="P38">Sig.</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.7875in; " class="Table2_C2"><p class="P38">B</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C2"><p class="P38">Error estándar</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C2"><p class="P38">Beta</p></td></tr><tr class="Table21"><td rowspan="2" style="text-align:left;width:0.5111in; " class="Table2_A4"><p class="P37">1</p></td><td style="text-align:left;width:0.7688in; " class="Table2_B4"><p class="P37">(Constante)</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C4"><p class="P39">-268.101</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C4"><p class="P39">120.176</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C4"><p class="P30"> </p></td><td style="text-align:left;width:0.5903in; " class="Table2_C4"><p class="P39">-2.231</p></td><td style="text-align:left;width:0.591in; " class="Table2_G4"><p class="P39">.031</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.7688in; " class="Table2_B5"><p class="P37">FBCPIB</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C5"><p class="P39">17.011</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C5"><p class="P39">4.797</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C5"><p class="P39">.489</p></td><td style="text-align:left;width:0.5903in; " class="Table2_C5"><p class="P39">3.546</p></td><td style="text-align:left;width:0.591in; " class="Table2_G5"><p class="P39">.001</p></td></tr><tr class="Table21"><td rowspan="3" style="text-align:left;width:0.5111in; " class="Table2_A6"><p class="P37">2</p></td><td style="text-align:left;width:0.7688in; " class="Table2_B6"><p class="P37">(Constante)</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C6"><p class="P39">-261.752</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P39">112.889</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P30"> </p></td><td style="text-align:left;width:0.5903in; " class="Table2_C6"><p class="P39">-2.319</p></td><td style="text-align:left;width:0.591in; " class="Table2_G6"><p class="P39">.026</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.7688in; " class="Table2_B6"><p class="P37">FBCPIB</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C6"><p class="P39">15.064</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P39">4.570</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P39">.433</p></td><td style="text-align:left;width:0.5903in; " class="Table2_C6"><p class="P39">3.296</p></td><td style="text-align:left;width:0.591in; " class="Table2_G6"><p class="P39">.002</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.7688in; " class="Table2_B5"><p class="P37">AccionPIB</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C5"><p class="P39">.683</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C5"><p class="P39">.271</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C5"><p class="P39">.331</p></td><td style="text-align:left;width:0.5903in; " class="Table2_C5"><p class="P39">2.521</p></td><td style="text-align:left;width:0.591in; " class="Table2_G5"><p class="P39">.016</p></td></tr><tr class="Table21"><td rowspan="4" style="text-align:left;width:0.5111in; " class="Table2_A6"><p class="P37">3</p></td><td style="text-align:left;width:0.7688in; " class="Table2_B6"><p class="P37">(Constante)</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C6"><p class="P39">-75.393</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P39">79.354</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P30"> </p></td><td style="text-align:left;width:0.5903in; " class="Table2_C6"><p class="P39">-.950</p></td><td style="text-align:left;width:0.591in; " class="Table2_G6"><p class="P39">.348</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.7688in; " class="Table2_B6"><p class="P37">FBCPIB</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C6"><p class="P39">8.801</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P39">3.158</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P39">.253</p></td><td style="text-align:left;width:0.5903in; " class="Table2_C6"><p class="P39">2.787</p></td><td style="text-align:left;width:0.591in; " class="Table2_G6"><p class="P39">.008</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.7688in; " class="Table2_B6"><p class="P37">AccionPIB</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C6"><p class="P39">2.975</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P39">.369</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C6"><p class="P39">1.443</p></td><td style="text-align:left;width:0.5903in; " class="Table2_C6"><p class="P39">8.062</p></td><td style="text-align:left;width:0.591in; " class="Table2_G6"><p class="P39">.000</p></td></tr><tr class="Table21"><td style="text-align:left;width:0.7688in; " class="Table2_B5"><p class="P37">CapPIB</p></td><td style="text-align:left;width:0.7875in; " class="Table2_C5"><p class="P39">-1.953</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C5"><p class="P39">.275</p></td><td style="text-align:left;width:0.8861in; " class="Table2_C5"><p class="P39">-1.254</p></td><td style="text-align:left;width:0.5903in; " class="Table2_C5"><p class="P39">-7.112</p></td><td style="text-align:left;width:0.591in; " class="Table2_G5"><p class="P39">.000</p></td></tr><tr class="Table21"><td colspan="7" style="text-align:left;width:0.5111in; " class="Table2_B6"><p class="P36"><span class="T31">Fuente: elaboración propia con datos del Banco Mundial</span></p></td></tr></table><p class="Standard"> </p><p class="Standard">Modelo seleccionado:</p><p class="Standard">Empresa = -75.4 + 8.8*FBCPIB + 2.9*AccionPIB – 1.9*CapPIB  (1)</p><p class="Standard"> </p><p class="Standard">El mejor modelo se obtuvo en la etapa 3, todos los coeficientes son significativos, excepto la constante.</p><p class="Standard"> </p><p class="Standard">La metodología de estimación del índice bursátil contempla incluir solo la empresa más rentable, esto es, empresa con alto valor de capitalización en el mercado.  Por lo que se procedió a ajustar el modelo inicial eliminando la variable CapPIB, ya que el signo negativo del coeficiente, indica que a mayor capitalización del mercado bursátil con relación al PIB, disminuirá el número de empresas que forman el índice principal.</p><p class="Standard"> </p><p class="Standard" /><p class="Standard">El nuevo modelo estimado será:</p><p class="Standard"> </p><p class="P31">Tabla No. 3: Modelo ajustado</p><table border="0" cellspacing="0" cellpadding="0" class="Table3"><colgroup><col width="44" /><col width="77" /><col width="76" /><col width="98" /><col width="109" /><col width="55" /><col width="55" /></colgroup><tr class="Table31"><td colspan="7" style="text-align:left;width:0.3938in; " class="Table3_A1"><p class="P40">Modelo ajustado</p></td></tr><tr class="Table31"><td colspan="2" rowspan="2" style="text-align:left;width:0.3938in; " class="Table3_A2"><p class="P41">Modelo</p></td><td colspan="2" style="text-align:left;width:0.6889in; " class="Table3_C2"><p class="P42">Coeficientes no estandarizados</p></td><td style="text-align:left;width:0.984in; " class="Table3_C2"><p class="P42">Coeficientes estandarizados</p></td><td rowspan="2" style="text-align:left;width:0.4924in; " class="Table3_C2"><p class="P42">t</p></td><td rowspan="2" style="text-align:left;width:0.4924in; " class="Table3_G2"><p class="P42">Sig.</p></td></tr><tr class="Table31"><td style="text-align:left;width:0.6889in; " class="Table3_C2"><p class="P42">B</p></td><td style="text-align:left;width:0.8861in; " class="Table3_C2"><p class="P42">Error estándar</p></td><td style="text-align:left;width:0.984in; " class="Table3_C2"><p class="P42">Beta</p></td></tr><tr class="Table31"><td rowspan="3" style="text-align:left;width:0.3938in; " class="Table3_A4"><p class="P41">1</p></td><td style="text-align:left;width:0.6896in; " class="Table3_B4"><p class="P41">(Constante)</p></td><td style="text-align:left;width:0.6889in; " class="Table3_C4"><p class="P43">-259.130</p></td><td style="text-align:left;width:0.8861in; " class="Table3_C4"><p class="P43">111.814</p></td><td style="text-align:left;width:0.984in; " class="Table3_C4"><p class="P32"> </p></td><td style="text-align:left;width:0.4924in; " class="Table3_C4"><p class="P43">-2.318</p></td><td style="text-align:left;width:0.4924in; " class="Table3_G4"><p class="P43">.026</p></td></tr><tr class="Table31"><td style="text-align:left;width:0.6896in; " class="Table3_B5"><p class="P41">FBCPIB</p></td><td style="text-align:left;width:0.6889in; " class="Table3_C5"><p class="P43">14.823</p></td><td style="text-align:left;width:0.8861in; " class="Table3_C5"><p class="P43">4.511</p></td><td style="text-align:left;width:0.984in; " class="Table3_C5"><p class="P43">.427</p></td><td style="text-align:left;width:0.4924in; " class="Table3_C5"><p class="P43">3.286</p></td><td style="text-align:left;width:0.4924in; " class="Table3_G5"><p class="P43">.002</p></td></tr><tr class="Table31"><td style="text-align:left;width:0.6896in; " class="Table3_B6"><p class="P41">AccionPIB</p></td><td style="text-align:left;width:0.6889in; " class="Table3_C6"><p class="P43">.692</p></td><td style="text-align:left;width:0.8861in; " class="Table3_C6"><p class="P43">.268</p></td><td style="text-align:left;width:0.984in; " class="Table3_C6"><p class="P43">.336</p></td><td style="text-align:left;width:0.4924in; " class="Table3_C6"><p class="P43">2.581</p></td><td style="text-align:left;width:0.4924in; " class="Table3_G6"><p class="P43">.014</p></td></tr><tr class="Table31"><td colspan="7" style="text-align:left;width:0.3938in; " class="Table3_B5"><p class="P41">Fuente: Elaboración propia</p></td></tr></table><p class="P33"> </p><p class="Standard">Especificación:</p><p class="Standard">    Empresa = -259.1 + 14.8*FBCPIB + 0.69*AccionPIB    (2)</p><p class="Standard"> </p><p class="Standard">El modelo ajustado, muestra todos los coeficientes significativos, inclusive la constante.</p><p class="Standard"> </p><p class="Standard">Las mayores inversiones en maquinaria y equipos, así como la ampliación de infraestructura productiva, se indica en las cuentas nacionales del país en la formación bruta de capital.   Estas nuevas inversiones requerirán de financiamiento adicional por lo que más empresas entraran al mercado bursátil y con ello la posibilidad que el índice principal se incluyan más empresas rentables.</p><p class="Standard"> </p><p class="Standard">La búsqueda de financiamiento para las nuevas inversiones hará que las empresas emitan más valores accionarios al mercado, por lo que el valor total de las Acciones negociadas aumentara y con ello la posibilidad de que más empresa sea incluida en el índice principal.</p><p class="Standard"> </p><p class="P17">Conclusión</p><p class="Standard"> </p><p class="P18">El Mercado de Valores es el mecanismo mediante el cual, se canalizan los recursos monetarios directamente de los inversionistas a las empresas o a los gobiernos, para financiar proyectos de inversión. Este sistema redunda normalmente en una financiación más barata de proyectos, dándoles mayor viabilidad, generando más fuentes de trabajo, aumentando la posibilidad de que los productos lleguen a un menor precio al consumidor y, por ende, en mejores condiciones económicas y de vida para el país.</p><p class="P18"> </p><p class="P18">Un índice bursátil, permite que los inversores hagan un seguimiento de los cambios en el valor de un mercado de acciones, los índices también proporcionan un punto de referencia útil para medir el éxito de medios de inversión tales como fondos y carteras de acciones.</p><p class="P18"> </p><p class="Standard"><span class="T16">En el mundo hay alrededor de 125 bolsas de valores, cada una elabora una serie de índices para dar seguimiento a los cambios de valor de los activos transados, en total existen  3,429 índices.</span></p><p class="Standard"> </p><p class="P17">Referencia bibliográfica</p><p class="Standard"> </p><p class="P18">Fuertes, A. (2016). Los índices bursátiles de sostenibilidad: registrando el valor del nuevo paradigma (parte I).</p><p class="Standard"><a href="http://repositorio.pucp.edu.pe/index/bitstream/handle/123456789/54908/Los%20%C3%8Dndices%20Burs%C3%A1tiles%20de%20Sostenibilidad%20%281%29.pdf?sequence=1&amp;isAllowed=y" class="Internet_20_link"><span class="Internet_20_link"><span class="T33">http://repositorio.pucp.edu.pe/index/bitstream/handle/123456789/54908/Los%20%C3%8Dndices%20Burs%C3%A1tiles%20de%20Sostenibilidad%20%281%29.pdf?sequence=1&amp;isAllowed=y</span></span></a></p><p class="Standard"> </p><p class="Standard"><span class="T26">Lubian, F. J., &amp; Garcia Estevez, P. (2005). </span><span class="T28">Bolsa, Mercados y Tecnicas de Inversion.</span><span class="T26"> Madrid: McGraw-Hill/Interamericana de España S. A. U.</span></p><p class="Standard"> </p><p class="Standard"><span class="T26">Puga Muñoz, M. (2009). </span><span class="T28">Fundamentos Basicos de Finanzas</span><span class="T26">. Obtenido de Miguel Puña Muñoz web site:  </span><span class="T9">http://mpuga.com/</span><span class="T6"> docencia/Fundamentos%20de%20Finanzas/Principales%20Bolsas.pdf</span></p><p class="Standard" /><p class="Standard"><span class="T26">Superintendencia Financiera de Colombia. (2008). </span><span class="T28">Conceptos basicos del mercdo de valores</span><span class="T26">. Obtenido de Superintendencia Financiera de Colombia:https://www.superfinanciera.gov.co/SFCant/ConsumidorFinanciero/conceptosbasicosmv.pdf</span></p><p class="P26"> </p><p class="Standard">  </p><p class="P25">Bolsas de Valores del Mundo</p><p class="P25"> </p><!--Next 'div' was a 'text:p'.--><div class="P25"> <!--Next '
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			span' is a draw:frame.
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			span' is a draw:frame.
		--><span style="height:0.3161in;width:6.1335in; padding:0; " class="fr2" id="Imagen_9"><img style="height:0.8029cm;width:15.5791cm;" 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><!--Next 'div' was a 'text:p'.--><div class="P25"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.3339in;width:6.1335in; padding:0; " class="fr2" id="Imagen_10"><img style="height:5.9281cm;width:15.5791cm;" alt="" 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