{"id":1533,"date":"2022-09-09T11:27:34","date_gmt":"2022-09-09T16:27:34","guid":{"rendered":"https:\/\/www.blog.business-and-growth.com\/?p=1533"},"modified":"2022-10-04T10:49:34","modified_gmt":"2022-10-04T15:49:34","slug":"contrato-por-diferencia-cfd","status":"publish","type":"post","link":"https:\/\/www.blog.business-and-growth.com\/index.php\/2022\/09\/09\/contrato-por-diferencia-cfd\/","title":{"rendered":"Contrato por Diferencia (CFD)"},"content":{"rendered":"\t\t<div data-elementor-type=\"wp-post\" data-elementor-id=\"1533\" class=\"elementor elementor-1533\">\n\t\t\t\t\t\t<div class=\"elementor-inner\">\n\t\t\t\t<div class=\"elementor-section-wrap\">\n\t\t\t\t\t\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-50e70db elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"50e70db\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t\t\t<div class=\"elementor-row\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-1a0e114\" data-id=\"1a0e114\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-column-wrap elementor-element-populated\">\n\t\t\t\t\t\t\t<div class=\"elementor-widget-wrap\">\n\t\t\t\t\t\t<section class=\"elementor-section elementor-inner-section elementor-element elementor-element-f478ab7 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"f478ab7\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t\t\t<div class=\"elementor-row\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-50 elementor-inner-column elementor-element elementor-element-80bfc8d\" data-id=\"80bfc8d\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-column-wrap elementor-element-populated\">\n\t\t\t\t\t\t\t<div class=\"elementor-widget-wrap\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-ce3a55b elementor-widget elementor-widget-image\" data-id=\"ce3a55b\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-image\">\n\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"150\" height=\"150\" src=\"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Victor-150x150.png\" class=\"attachment-thumbnail size-thumbnail\" alt=\"Asesor 2 Certificaci\u00f3n CFA Nivel 1\" loading=\"lazy\" srcset=\"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Victor-150x150.png 150w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Victor-300x300.png 300w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Victor-410x410.png 410w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Victor-100x100.png 100w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Victor-275x275.png 275w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Victor.png 500w\" sizes=\"(max-width: 150px) 100vw, 150px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-bf665d7 elementor-widget elementor-widget-text-editor\" data-id=\"bf665d7\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p style=\"text-align: center;\"><span style=\"font-weight: bold; text-align: center;\">Autores:<\/span><\/p><p style=\"text-align: center;\"><span style=\"font-weight: bold; text-align: center;\">Mtro. V\u00edctor Membrillo Zarco<\/span><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t<div class=\"elementor-column elementor-col-50 elementor-inner-column elementor-element elementor-element-e6090f2\" data-id=\"e6090f2\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-column-wrap elementor-element-populated\">\n\t\t\t\t\t\t\t<div class=\"elementor-widget-wrap\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-ff6ec21 elementor-widget elementor-widget-image\" data-id=\"ff6ec21\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-image\">\n\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"150\" height=\"150\" src=\"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Dr-Benjamin-1-150x150.png\" class=\"attachment-thumbnail size-thumbnail\" alt=\"Asesor 1 Certificaci\u00f3n CFA Nivel 1\" loading=\"lazy\" srcset=\"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Dr-Benjamin-1-150x150.png 150w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Dr-Benjamin-1-300x300.png 300w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Dr-Benjamin-1-410x410.png 410w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Dr-Benjamin-1-100x100.png 100w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Dr-Benjamin-1-275x275.png 275w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/08\/Foto-Dr-Benjamin-1.png 500w\" sizes=\"(max-width: 150px) 100vw, 150px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-66a9629 elementor-widget elementor-widget-text-editor\" data-id=\"66a9629\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p style=\"text-align: center;\"><strong>\u00a0<\/strong><\/p><p style=\"text-align: center;\"><strong>Dr. Benjam\u00edn Garc\u00eda Mart\u00ednez<\/strong><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-b792d7f elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"b792d7f\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t\t\t<div class=\"elementor-row\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-ef64611\" data-id=\"ef64611\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-column-wrap elementor-element-populated\">\n\t\t\t\t\t\t\t<div class=\"elementor-widget-wrap\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-4c82c82 elementor-widget-divider--view-line elementor-widget elementor-widget-divider\" data-id=\"4c82c82\" data-element_type=\"widget\" data-widget_type=\"divider.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t<div class=\"elementor-divider\">\n\t\t\t<span class=\"elementor-divider-separator\">\n\t\t\t\t\t\t<\/span>\n\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-9b3264b elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"9b3264b\" data-element_type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t\t\t<div class=\"elementor-row\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-f3c343c\" data-id=\"f3c343c\" data-element_type=\"column\">\n\t\t\t<div class=\"elementor-column-wrap elementor-element-populated\">\n\t\t\t\t\t\t\t<div class=\"elementor-widget-wrap\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-889e95c elementor-widget elementor-widget-text-editor\" data-id=\"889e95c\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\" style=\"font-size: 16px;\">Un Contrato por Diferencia es un producto derivado (adem\u00e1s de los Futuros y las Opciones) y sirve como un instrumento de especulaci\u00f3n. Un br\u00f3ker es un intermediario y, a trav\u00e9s de una plataforma digital, permite realizar transacciones (<i>trade<\/i>) en este mercado. <\/span><\/p>\n<p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\" style=\"font-size: 16px;\">En los contratos por diferencia se puede tomar una posici\u00f3n larga (<i>buy<\/i>) o corta (<i>sell<\/i>) sobre algunos subyacentes (los precios pueden fijarse en los mercados spot o pueden ser precios de los contratos de futuros), por ejemplo:<\/span><\/p>\n<p class=\"MsoListParagraphCxSpFirst\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><span style=\"font-size: 16px;\"><span lang=\"ES\">1)<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; line-height: normal; font-family: 'Times New Roman';\"> \u00a0<\/span><\/span><span lang=\"ES\">Tipos de cambio (currency):euro, libra, yen japones, corona sueca, d\u00f3lar americano, d\u00f3lar canadiense, d\u00f3lar australiano, d\u00f3lar de singapur, entre otros.<\/span><\/span><\/p>\n<p class=\"MsoListParagraphCxSpFirst\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><span style=\"font-size: 16px;\"><span lang=\"ES\">2) <\/span><span lang=\"ES\">Metales: oro, paladio, plata, cobre, etc.<\/span><\/span><\/p>\n<p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><span style=\"font-size: 16px;\"><span lang=\"ES\">3)\u00a0<\/span><span lang=\"ES\">Productos agr\u00edcolas: ma\u00edz, trigo, caf\u00e9, algod\u00f3n, etc. <\/span><\/span><\/p>\n<p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><span style=\"font-size: 16px;\"><span lang=\"ES\">4) <\/span><span lang=\"ES\">Acciones: tesla, Ford , VW, aerol\u00edneas, etc. <\/span><\/span><\/p>\n<p class=\"MsoListParagraphCxSpLast\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><span style=\"font-size: 16px;\"><span lang=\"ES\">5) <\/span><span lang=\"ES\">\u00cdndices: Nasdaq, Standar &amp; Poors, DAX, FTSE, entre otros.<\/span><\/span><\/p>\n<p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\" style=\"font-size: 16px;\">Es posible, como en los otros productos derivados, entrar en posiciones largas comprando el subyacente o cortas vendi\u00e9ndolo<b>. El valor inicial de la posici\u00f3n es cero menos el cobro de una comisi\u00f3n de apertura<\/b>. <\/span><\/p>\n<p class=\"MsoNormal\" style=\"margin-bottom: 0cm; text-align: justify;\"><span lang=\"ES\" style=\"font-size: 16px;\">En una posici\u00f3n larga se obtiene una plusval\u00eda, en la posici\u00f3n abierta, si el precio del subyacente\u00a0tiene un incremento en el mercado. Ante esta situaci\u00f3n se toma ganancia si se cierra la posici\u00f3n mediante la venta. En el eje vertical se reportan p\u00e9rdidas y ganancias (P\/L) sobre los cambios en el valor del contrato<\/span><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-4dbb329 elementor-widget elementor-widget-image\" data-id=\"4dbb329\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-image\">\n\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"300\" height=\"283\" src=\"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-300x283.png\" class=\"attachment-medium size-medium\" alt=\"\" loading=\"lazy\" srcset=\"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-300x283.png 300w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-1024x966.png 1024w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-768x724.png 768w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-700x660.png 700w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-410x387.png 410w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-100x94.png 100w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-275x259.png 275w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1-1320x1245.png 1320w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/Grafica-1.png 1526w\" sizes=\"(max-width: 300px) 100vw, 300px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-f42ee92 elementor-widget elementor-widget-text-editor\" data-id=\"f42ee92\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p><span lang=\"ES\" style=\"font-size: 16px; line-height: 107%; font-family: georgia, palatino, serif;\">Contrario a lo anterior, en una posici\u00f3n corta se obtiene una plusval\u00eda en la posici\u00f3n abierta si el precio de mercado del subyacente disminuye y se toma ganancia cerrando la posici\u00f3n mediante la compra del contrato abierto.<\/span><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-9cc80cf elementor-widget elementor-widget-image\" data-id=\"9cc80cf\" data-element_type=\"widget\" data-widget_type=\"image.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-image\">\n\t\t\t\t\t\t\t\t\t\t\t\t<img decoding=\"async\" width=\"300\" height=\"206\" src=\"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-300x206.png\" class=\"attachment-medium size-medium\" alt=\"Grafica 2 Certificaci\u00f3n CFA Nivel 1\" loading=\"lazy\" srcset=\"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-300x206.png 300w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-1024x702.png 1024w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-768x526.png 768w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-700x480.png 700w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-410x281.png 410w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-100x69.png 100w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-275x188.png 275w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2-1320x905.png 1320w, https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/grafica-2.png 1484w\" sizes=\"(max-width: 300px) 100vw, 300px\" \/>\t\t\t\t\t\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-3cd0311 elementor-widget elementor-widget-text-editor\" data-id=\"3cd0311\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p class=\"MsoNormal\" align=\"justify\"><b>Un Contrato por Diferencia sobre un activo financiero se ofrece por un determinado n\u00famero de unidades<\/b><span lang=\"ES\">, por ejemplo, un contrato sobre tipos de cambio es por 100 mil unidades de la moneda subyacente y, <b>una ventaja de este mercado es que puedes comprar un volumen menor o mayor a un contrato. Esto hace atractivo este mercado, pues no exige grandes vol\u00famenes de capital para invertir.<\/b><\/span><\/p>\n<p class=\"MsoNormal\" style=\"text-align: justify;\"><b>Otra ventaja\u00a0<\/b><span lang=\"ES\">de este mercado (parecida a los Futuros), es que para esta operaci\u00f3n <b>no se necesita depositar efectivo por el valor total del volumen<\/b> de las 100 mil unidades (o el porcentaje que elijas), <b>solo se requiere un dep\u00f3sito llamado margen inicial<\/b>, que va del 3.3% a 5% del volumen del contrato con algunos Br\u00f3keres, mientras con otros puede ser el\u00a0\u00a00.5% del volumen sobre el contrato expresado <b>en d\u00f3lares americanos<\/b>.<\/span><\/p>\n<p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\">La exposici\u00f3n en margen es la cantidad del dep\u00f3sito que se requiere para un CFD.<\/span><\/p>\n<p style=\"margin-top: 0pt; margin-bottom: 0pt; margin-left: 0in; direction: ltr; unicode-bidi: embed; word-break: normal; text-align: center;\"><!-- [if gte msEquation 12]><m:oMathPara><m:oMathParaPr><m:jc m:val=\"centerGroup\"><\/m:jc><\/m:oMathParaPr><m:oMath><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:italic;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&#119864;&#119883;&#119875;&#119874;&#119878;&#119868;&#119862;&#119868;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:normal;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>\u00d3<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\"; mso-ascii-font-family:\"Cambria Math\";mso-fareast-font-family:+mn-ea; mso-bidi-font-family:+mn-cs;mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font: minor-bidi;color:black;mso-color-index:1;mso-font-kerning:12.0pt;language: es-MX;font-style:italic;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&#119873;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family: \"Cambria Math\";mso-ascii-font-family:\"Cambria Math\";mso-fareast-font-family: +mn-ea;mso-bidi-font-family:+mn-cs;mso-fareast-theme-font:minor-fareast; mso-bidi-theme-font:minor-bidi;color:black;mso-color-index:1;mso-font-kerning: 12.0pt;language:es-MX;font-style:normal;mso-style-textfill-type:solid; mso-style-textfill-fill-themecolor:text1;mso-style-textfill-fill-color:black; mso-style-textfill-fill-alpha:100.0%'>&nbsp;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:italic;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&#119890;&#119899;<\/span><\/m:r><m:r><span style='font-size:18.0pt; font-family:\"Cambria Math\";mso-ascii-font-family:\"Cambria Math\";mso-fareast-font-family: +mn-ea;mso-bidi-font-family:+mn-cs;mso-fareast-theme-font:minor-fareast; mso-bidi-theme-font:minor-bidi;color:black;mso-color-index:1;mso-font-kerning: 12.0pt;language:es-MX;font-style:normal;mso-style-textfill-type:solid; mso-style-textfill-fill-themecolor:text1;mso-style-textfill-fill-color:black; mso-style-textfill-fill-alpha:100.0%'>&nbsp;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:italic;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&#119872;&#119860;&#119877;&#119866;&#119864;&#119873;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:normal;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&nbsp;<\/span><\/m:r><m:d><m:dPr><span style='font-size:18.0pt; font-family:\"Cambria Math\";mso-ascii-font-family:\"Cambria Math\";mso-fareast-font-family: +mn-ea;mso-bidi-font-family:+mn-cs;mso-fareast-theme-font:minor-fareast; mso-bidi-theme-font:minor-bidi;color:black;mso-color-index:1;mso-font-kerning: 12.0pt;language:es-MX;font-style:italic;mso-style-textfill-type:solid; mso-style-textfill-fill-themecolor:text1;mso-style-textfill-fill-color: black;mso-style-textfill-fill-alpha:100.0%'><m:ctrlPr><\/m:ctrlPr><\/span><\/m:dPr><m:e><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:italic;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&#119889;&#119890;<\/span><\/m:r><m:r><span style='font-size:18.0pt; font-family:\"Cambria Math\";mso-ascii-font-family:\"Cambria Math\"; mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs;mso-fareast-theme-font: minor-fareast;mso-bidi-theme-font:minor-bidi;color:black;mso-color-index: 1;mso-font-kerning:12.0pt;language:es-MX;font-style:normal;mso-style-textfill-type: solid;mso-style-textfill-fill-themecolor:text1;mso-style-textfill-fill-color: black;mso-style-textfill-fill-alpha:100.0%'>&nbsp;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:italic;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&#119888;&#119900;&#119898;&#119901;&#119903;&#119886;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:normal;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&nbsp;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family: \"Cambria Math\";mso-ascii-font-family:\"Cambria Math\";mso-fareast-font-family: +mn-ea;mso-bidi-font-family:+mn-cs;mso-fareast-theme-font:minor-fareast; mso-bidi-theme-font:minor-bidi;color:black;mso-color-index:1;mso-font-kerning: 12.0pt;language:es-MX;font-style:italic;mso-style-textfill-type:solid; mso-style-textfill-fill-themecolor:text1;mso-style-textfill-fill-color: black;mso-style-textfill-fill-alpha:100.0%'>&#119900;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:normal;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&nbsp;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family: \"Cambria Math\";mso-ascii-font-family:\"Cambria Math\";mso-fareast-font-family: +mn-ea;mso-bidi-font-family:+mn-cs;mso-fareast-theme-font:minor-fareast; mso-bidi-theme-font:minor-bidi;color:black;mso-color-index:1;mso-font-kerning: 12.0pt;language:es-MX;font-style:italic;mso-style-textfill-type:solid; mso-style-textfill-fill-themecolor:text1;mso-style-textfill-fill-color: black;mso-style-textfill-fill-alpha:100.0%'>&#119907;&#119890;&#119899;&#119905;&#119886;<\/span><\/m:r><\/m:e><\/m:d><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:normal;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>=<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\"; mso-ascii-font-family:\"Cambria Math\";mso-fareast-font-family:+mn-ea; mso-bidi-font-family:+mn-cs;mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font: minor-bidi;color:black;mso-color-index:1;mso-font-kerning:12.0pt;language: es-MX;font-style:italic;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>&#119881;&#119874;&#119871;&#119880;&#119872;&#119864;&#119873;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:normal;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>\u2217100000\u2217<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family: \"Cambria Math\";mso-ascii-font-family:\"Cambria Math\";mso-fareast-font-family: +mn-ea;mso-bidi-font-family:+mn-cs;mso-fareast-theme-font:minor-fareast; mso-bidi-theme-font:minor-bidi;color:black;mso-color-index:1;mso-font-kerning: 12.0pt;language:es-MX;font-style:italic;mso-style-textfill-type:solid; mso-style-textfill-fill-themecolor:text1;mso-style-textfill-fill-color:black; mso-style-textfill-fill-alpha:100.0%'>&#119879;&#119862;&#119898;&#119890;&#119903;&#119888;&#119886;&#119889;&#119900;<\/span><\/m:r><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:normal;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>\u2217<\/span><\/m:r><m:f><m:fPr><m:type m:val=\"lin\"><\/m:type><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:italic;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'><m:ctrlPr><\/m:ctrlPr><\/span><\/m:fPr><m:num><m:r><span style='font-size:18.0pt;font-family:\"Cambria Math\";mso-ascii-font-family: \"Cambria Math\";mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs; mso-fareast-theme-font:minor-fareast;mso-bidi-theme-font:minor-bidi; color:black;mso-color-index:1;mso-font-kerning:12.0pt;language:es-MX; font-style:normal;mso-style-textfill-type:solid;mso-style-textfill-fill-themecolor: text1;mso-style-textfill-fill-color:black;mso-style-textfill-fill-alpha: 100.0%'>1<\/span><\/m:r><\/m:num><m:den><m:r><span style='font-size:18.0pt; font-family:\"Cambria Math\";mso-ascii-font-family:\"Cambria Math\"; mso-fareast-font-family:+mn-ea;mso-bidi-font-family:+mn-cs;mso-fareast-theme-font: minor-fareast;mso-bidi-theme-font:minor-bidi;color:black;mso-color-index: 1;mso-font-kerning:12.0pt;language:es-MX;font-style:normal;mso-style-textfill-type: solid;mso-style-textfill-fill-themecolor:text1;mso-style-textfill-fill-color: black;mso-style-textfill-fill-alpha:100.0%'>200<\/span><\/m:r><\/m:den><\/m:f><\/m:oMath><\/m:oMathPara><![endif]--><!-- [if !msEquation]--><span style=\"font-family: 'Cambria Math';\">EXPOSICI\u00d3N en MARGEN (de compra o venta)=VOLUMEN\u2217100000\u2217TCmercado\u22171\u2215200<\/span><!--[endif]--><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-cdb141c elementor-widget elementor-widget-text-editor\" data-id=\"cdb141c\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\">Donde:<\/span><\/p><p class=\"MsoNormal\" style=\"text-align: justify; padding-left: 40px;\"><span lang=\"ES\">Volumen: es la cantidad de contratos adquiridos como porcentaje de las 100,000 unidades.<\/span><\/p><p class=\"MsoNormal\" style=\"text-align: justify; padding-left: 40px;\"><span lang=\"ES\">TCmercado: el tipo de cambio de mercado para expresar el valor del contrato.<\/span><\/p><p class=\"MsoNormal\" style=\"text-align: justify; padding-left: 40px;\"><span lang=\"ES\">1\/200: es el nivel de margen requerido (es el nivel de apalancamiento 1:200).<\/span><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-382945e elementor-widget elementor-widget-text-editor\" data-id=\"382945e\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p><img decoding=\"async\" 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\" alt=\"\" \/><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-1e5eb5a elementor-widget elementor-widget-text-editor\" data-id=\"1e5eb5a\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p style=\"text-align: justify;\"><span lang=\"ES\">Esto genera un gran apalancamiento, pues, para operar un contrato de 10,000 euros, solo requiero depositar un margen de 58.9USD con un valor total del contrato de 11,782 d\u00f3lares.<\/span><\/p><p style=\"text-align: justify;\"><span lang=\"ES\">El riesgo de operar en estos mercados es no mantener suficiente liquidez, para hacer frente a las p\u00e9rdidas y ganancias (P\/L) provocadas por el movimiento de los precios en los contratos de Futuros.<\/span><\/p><p style=\"text-align: justify;\"><span lang=\"ES\">El margen neto por activo es la suma de margen de cada posici\u00f3n abierta por activo y el margen del portafolio es la suma de cada margen neto por activo.<\/span><\/p><p style=\"text-align: justify;\"><span lang=\"ES\">El resultado de p\u00e9rdidas y ganancias de una posici\u00f3n (<i>floating<\/i> de una posici\u00f3n) es la diferencia del precio de mercado menos el precio de apertura multiplicado por la exposici\u00f3n y finalmente expresado en d\u00f3lares.<\/span><\/p><p style=\"text-align: justify;\"><span lang=\"ES\">En el caso de tipos de cambio:\u00a0<\/span><\/p><p style=\"text-align: justify;\"><span lang=\"ES\"><img decoding=\"async\" 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alt=\"\" \/><br \/><\/span><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-2f268f3 elementor-widget elementor-widget-text-editor\" data-id=\"2f268f3\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p style=\"text-align: justify;\"><span lang=\"ES\">Donde:<\/span><\/p><p style=\"text-align: justify; padding-left: 40px;\"><span lang=\"ES\">B&amp;S<sub>i<\/sub>: es una variable que toma valores de 1 para posiciones largas y (-1) para posiciones cortas de una <i>trade<\/i><br \/>espec\u00edfico.<\/span><\/p><p style=\"text-align: justify; padding-left: 40px;\"><span lang=\"ES\">VOLUMEN<sub>i<\/sub>: es la cantidad de unidades del contrato en el <i>trade<\/i>.<\/span><\/p><p style=\"text-align: justify; padding-left: 40px;\"><span lang=\"ES\">Contrato: unidades que se negocian en un contrato.<\/span><\/p><p style=\"text-align: justify; padding-left: 40px;\"><span lang=\"ES\">TCmercado: el precio corriente del activo en el <i>trade<\/i>.<\/span><\/p><p style=\"text-align: justify; padding-left: 40px;\"><span lang=\"ES\">TCapertura: Es el precio del activo con el que inicia el <i>trade<\/i>.<\/span><\/p><p style=\"text-align: justify;\"><span lang=\"ES\">Ejemplo:<\/span><\/p><p style=\"text-align: justify;\"><span lang=\"ES\">Si en la posici\u00f3n inicial tomamos un contrato de compra y el TC corriente es de 1.1701<\/span><\/p><h4 style=\"text-align: justify;\"><span style=\"font-size: 11.0pt; line-height: 107%; font-family: 'Calibri',sans-serif; mso-ascii-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin; mso-bidi-font-family: 'Times New Roman'; mso-bidi-theme-font: minor-bidi; mso-ansi-language: ES-MX; mso-fareast-language: EN-US; mso-bidi-language: AR-SA;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" 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\" alt=\"\" width=\"1000\" height=\"108\" \/><\/span><\/h4>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-3e0c612 elementor-widget elementor-widget-text-editor\" data-id=\"3e0c612\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\">Lo que muestra un (P\/L) negativo. Si se cierra la posici\u00f3n, el resultado ser\u00e1 del (P\/L) \u2013 margen inicial.<\/span><\/p><p class=\"MsoListParagraphCxSpFirst\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\">&#8211;<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0\u00a0<\/span><\/span><span lang=\"ES\">Si la posici\u00f3n no se cierra, mantendr\u00e9 un P\/L negativo.<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\">&#8211;<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/span><span lang=\"ES\">Si el P\/L de la posici\u00f3n es negativo se requiere cubrirlo con aportaciones en liquidaciones diarias.<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\">&#8211;<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<\/span><\/span><span lang=\"ES\">Debo aportar los 69.2249 d\u00f3lares para mantener el <i>trade<\/i> abierto.<\/span><\/p><p class=\"MsoListParagraphCxSpLast\" style=\"text-align: justify;\"><span lang=\"ES\">\u00a0<\/span>En el caso de mercanc\u00edas, metales, acciones, productos agr\u00edcolas e \u00edndices.<\/p><p class=\"MsoListParagraphCxSpLast\" style=\"text-align: justify;\"><img decoding=\"async\" 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T2pZc4YKMPzXW0sUly2kaKWemlMbGnP\/iQTPNvkYttAUmLByXRObGXKhQy2KvZ8Wy2Z+rGlkxg3iuEmFsLg7O41oLQPnLYOKkea1BfRSDShgZpgKTkgtme0MVX9You7sj\/36blJqTbtWnxQZOBUlDLiPbLFRCmYyRpd3Jl7Ynu\/+JXAmLS5g1wvH+NTllb6QtXvzOt4oVumLoTgHqNLsysCGMfDhvzpoCeYdVMARvIzNKRrN0WHeYOlCJrA2Ax0f\/StoyaflCxMsBGWF74ZpB\/nKgt953odRYsrIbUQiOJQarR+gbfd8CAWzTUoxCUx3AlMBN1dD1m2Nm363ev\/cSPL6omC9DIfdUiuE5arrhr0XHdUlmoQAvBSjsH8s\/7Af8d1mpMIan4+mUxmK8Qtf5Dtbnao6a2Rfm8L2YBtAQ9o4I6G+UvxuFZroyhKMYgFuE9pBA3GfKxAE75FIWqxvg3jgfFmbAaehPdgSCQXehoM9k+qptqe6CFe6MRrRTkjD\/xHAbANeSrQolTqxwb\/tIebXAiDs3NotEJbB6XvnHQdWQBW8V97SMBsvCbk9uhiK9oUedcc5Hbo23OTUm3atfkgz8CZKEXEe2SLiVIwk8mKFPpKhqe+K1gZtHeQK+ZjIa30BInR3vh\/eSqC5jO0bKAcyhyWgO+SRfZpwHB+\/mGBPj6zIdydasgHyWYMMpJtk27E21kETmVZgQm2RHl3SLWG+x8EvvPmZCWEFiJRHOQyd\/8PBZywYlFBg1RcJkb8dbssW5s2\/W4n\/LiRZfVEQXqZD0HI7oaawu5SDE5hEZOXahACIFb9N4wZou5V6vfQ2scHovHTaQAg\/PruF4q9269xYWIweiQlLHT\/qP\/xn+6Q0dgoZtE0yKzzTeX0PUW4yn+PxvOoxVQ+lkYaDg4zV+NiDBgQ+NVYA9mQzSyoNtMQivFabTn70ACy2V5cQzYplfqxwT\/t4SYXQhz4NQvksoNzWwdltUAh36WlvgirJA4AqCy5C++Q2yNtrCXQ+f0qK+\/P\/XpuUqpNO0ODD\/IMnIpSRrxHtpgoBTOZrEihr2R4ui1knsouaO8gUl1Sg9+Qj+W00gf0DV99DgItmVbgUuawlHQhfyI0KUkHDkSV34p7Czc\/MK3ht0HoRvv8fjJZ4eKDm8VjueIN72CC4fogI7J3steH73w6SUvkLUSiONEXcXdILJprUIjLxEBHcWI0ytaoDRqVyAbnHzeyrJ4oiNBsKRvLawYsYJ2KiOAwvRY0koQACDU3z44Mze8s6tdkQm3hoYOmQ01IbJQRUJvrFriQL3MR6MiQLn386X\/q\/\/t3c8RoaRQNwR4Y+ZPlA3QKmQFAguAiIWpxdbQIrmUJaW0uxoJgh2xkXucI37LUEmtLa107y9l9bayj08k20axU6scG\/3SGm1AIvccPztZuAFeGOs\/PAuxrDy7Lx2tCbg\/auNwadcjs0LfnJqXk1gJNPigycCpKGfEeJlJXEki\/b3exBZeVSYD6tjjF6+wg18rHUlrpB7JhqDMDTSQZAJe6aUgJREvzzynQzlk6cCB5+aZhQGsK2mnhIT\/ARZatf\/lEOcozwejLsIGIHMLl5Xt38JAvUbYQYeIg8F3FqNa2LxYtNMDnRFwuBqxtO0qDbDjbpE1PftrIsnqgFKSX+ZI6AKp3dzoxyw2LmLxUkxAAcZ\/dKh2tDvV+Wq+wMt0mTRMoHUIHF\/gAHO3dwIu5tI39qhgeEenRTDmtjcJAsOk2nTZTD+RTbJQMe16QMotaMm70C9KwTzWgMhfDi3u0ZIRHg+yOGdeZY8sBLEY+kI6SLTeiTanEDQ3+aQ+3hkLC4NzWQXktHVnAuiEBLQjLS7k90sYNEUGHzA69ey4v1Rp+LT6gqpOYTkShWrOIdzRYTJQimqxBkVxf0fBm6YvuGQZYT3sH6ZVQCj1FQU\/R2VCmlb4UHgyM8per4tLosBTSXXDf2myYF8QNQAcUS+Zy46gOGdDWjIV8oiMuOqxWM\/5qKpziCwjABMNyIMhIBuYt0irHHdJXTkChhUgUByVcLopyi0UFDVJxmRjxxoYsW5s2\/YjC\/pCRZfVEQYRmS9li6FnmYcKMCW1YxOSlGoQgUEE2imLWsR2OMErN0VZuYpwK4YjJuq81ioEkSLvXWCcXqQRlm+bE7Y1ivJkj3A9pDEER1yZBeoUBGXVkUQvjMrWRdHyqMZ402+1YXy3tjh\/5lu0ilrUZfDm7sLlfFbORVqVwJsrT4J\/2cGsoJAzOl8kCZJU8i3GjR+T2oI2LIdb5Uzv07rm8VHtWaPFBfm0iCmTMIt4jW0yUgpms08UWyfDE4Bnl7Y87GO0dRKxLaPA78nGZVnrC68zA7J5Nqe2lIYzXVTI1bpgcIDgkigZ95HjQtO\/nMIVbE2CKn8xMZ+WGfHkniAkGV4THYJ4yN+CzvwyJ3R8KLUSiOBDRGT\/KLRYVNEjFFcWQZWvTph8\/buQGTSRBepmPAs4dGjBA2g5LD3+E1V5eqkEIAoJkN4fGBwxFYxJv9O5l9CShg57OanV7ZQNkw3o6\/BTGYQyJeX2BtkbtBH6XRqYZTNnyFnqEh2aEqKXx034GyJnMiDCpuRiCu7+Z9YCLY0JrShe+HIAoi22pcYtSqR8b\/NMebg2FhMH5MllAyncYz5gPPHJ7URsceXPk\/blfz01KtWeFFh9kGTgVpYx4jyySKAUzmVyq0FdMAgZ63Dy5WQzaO0ivhFLoKQp6gs6WMq30BKN65sHAR31Mpiy4NDhsnM0F0D6buQf6rpyRC8IahNjGeUE8RKQlKSk3LcCpTAwmGDMqbbHkdTnf0QzJlxBaiERx4CKXi+ItDrGooEEqriiGLFubNv34cSM3aCIJIjRbyoYOmXT6Dz9CoHRc7QkaSUIQ+CrdLcZSHv9Pbchm8\/ckHmg64GqlzuwzH72L5Fh5KQfspbtQlEbwPyBp+TxYS6M0A5nP6o8sM6HNKPkQrYbBUYjaJOaRyZgNFu5iWvNbB8C3LNR5bXfTKhjWlwMvyHAfaTgbmpVK\/djgn85wayiUD86XyQJSvkNt0Qe\/Vm6sk9uL2uDI6ZDZoW\/PTUp1ZIVmH2QZuHBJoa1FFkmUgplMLiXpWyYBCz20kXWxWPrW8jEK5GmlH4j1BgNgypxKikvDvCKfGiOY82cPTgHF+a80KZJccsUUzk+RYImY3AC8HUR3wz0\/ZWGCIQ1587FaLdHgcFiwrNBCJIoDX7guALnddoZYtE0DQxQDCyQvhixbmzb9+HEjy+qJgvQyX9bpaUvcFB4fcWVbKUkIAj1cWPsgU6UzUQeuDgkMaoeqUG0I0zFaD7+BHvuGge8zf\/57\/b\/\/Zs5kNDRKY9\/TvrgTlYQxPsRdbyFqMcmPgzPyFzPPxon4jEmFXSHje5YGeDuDXRhWQjlA6\/Km3ThZqdSPDf6JbpTCraEQAiYfnC+TBdDjk55DwFLRB+9eRrm9qA3bYE7t0LfnJqV6ZAXZB1kGTkUpI94jW0yUgplMVqTQVzD82N8ihrGzAae9g\/RKKIWeoqAn6GxB0EhppRuInzyvFkGVfKPDXOrbQACm6QFiYiIzYBvtJ4G5Dhef9uydF2AUpz5UTp8ygTmcke7uP+1ahZ2a2wqZYGQzc86cDV3CgJmi\/e55vzRDhSkhtBCI4tDNFOtj+rkv\/YPzUtE2Day4QYwVE0OWrU2bXvy8kWX1REF6mQ891PTdB\/viTHxvBmcUqIwfftGnopQshCFOtBPmVTpLdbB4GOI4xCPdEQuPmUCR8CMr+4ZLw\/3RXT\/4W0Pea2iUUsO+LEJK+fZn0DhGrhC16KZhpxrneGWfbiTGOsCVwuDBvIjaQk6E9cIQ7MsRuCYqmiIrlfpR9k90oxhuDU5FF\/TKQyrj27YOGmrpzAIfWc8h6Od07pDs59K+2F7UBp0\/dNWyP\/fpuUmpNu0csg+yDJyKUka8R7aYKAUzWZeLHYLhd36DBvImyzlW+ubycUNa6YQSY6qkByqGrmagS92ITC8q89FtwYnHu8HbIT3bGyjJUwTSi2sKhvCrE0xrwhLAQJsKNgnOD0575Dx7avBc74zdmWC09WidhlrZHykg6M4aFVzVE7h94koILQSiOMhvrsvARDgyzpeKFhoU4opiyLK1adOLnzdygyaSIL3Mh0UkLQIeDp9mkEB40HTy\/vN9cKBAGR8oCItSshAG6GEb7QOPB4RjfDMCfWHeIgjo9fyQkkbn+QBrB78VhwL2ECvnNN11gVCR3sIQd9LoR9S+mVTKELU48KPEoT5QanHAhFaaXyv3NlKyVuz5VJsf9yfH+AORUI6gyYk84Wgg9aPsn45wa3AqzOwXgF6Py2QBWDDpOQTV7Ez9ALPaI7m9RJvQVbP+3LPnJqXOzgpZBk5FKSPeI4skSsFM1uViR2n4YVgJw7Os34KODnLNfHxSWmGgdnl+RXO\/dN+ALn2kdwNNnjCb9jMMB2Zab7OwlXMyMB2\/v01NmSy9ZH9yD6nNTOYi6FDH9Wy53cdflaPk4flx9Xbwf\/qHC0b3++ksnGK7PwPJ7XPxRC9DRxUbX0JowRPFwUXOx7SxuljsTeVC0VKDQlxRDFm2Nm36gLp+2siyJqIgfcyHa+rN09a3QzPmj8XLYTekQJkvbWIpNZLNCRB16Xy0FRKbFJ1M14iHD7bLRHIdNovJ8hmrhRWWujDX6r2eIkjt6xPoj9m4wewv4itIWkDoZ7eUDMhIJpDHSKv8zd0kZRG1lL7MNbNPvsg2OTnZWDVnWB6g2qyHJnBWlCMpR8lLzikNZH4U\/dMVbmIheuO4uzs\/xbVWxItkgTd8PY89x4IajVlHND0JaV9qL2pDIvqumtmhZ89NS52bFbIMnImC5tKID8gWk6TgJutwsacwPDqufRMfvsk6alcHKeqSGiz0FAXtr7PhtLQSGFLo1YdVUpcD+SPszQN7aSSb7kMyVGQyz1nATt5kANpj3f4KQx7s3w4gkNpY0iHc3\/pCzgmTqCFmVAb\/p\/oSwRA0++0Gmbv8DfsEqQsXQgjKLf536kILnijONvoYguNaYzehaKlBIa4ohixbmzZ9uIKRZU1EQfqYj8ZgusL3U4QKeEOzprOaUBE0ajCnKd97UEnj4f0pCE7QOGipMGWm0Zmaod1kxGlVIR\/vfaj8IbyCpBXY2r1aKsX8+vOdGt7EuG2KWvpjtMeK3PjGOvaIrj7QXy7ymDNIEFa7vDZv2LwcTB5s2ofMj6J\/ohvlcJMKPdrvadVi\/sive\/fGJbIATZHKfIdFGcxq6mBpX2iPdUqMWb6rZnbo2XOzUudmhTQDZ5UWER9oCCZBCm6yDhd7CsNTKB2r9RaX5hPUrg5yvXx8SlphjN07l4XBeZxtTflLPSymDatq8+Q8eQ7Q0u+swo7wwGBRVdVmGascoNGiu03pcfCXZM\/gaYNTrFwi2K9nelh8kQtPjF+ryjYw227noYTQgoGJs1it7H4G0tS2qkIXz4uKGuTiimI0yNaiTTdXMbKkiSgI6GG+4UtVbVl8Lf3H0bJ6sWlA0qjBnHeYVCcStMHiYTEpSo2mK\/SE5yfbL8bb6m2Ba4YTOktauXA27weTnwdrZMx6WMJgsSIjJlHYGLWjJXmwSsPYXc3M9WDPuDE9r81fmZd79Hvifcn8KHWSWH9DuAmF3Bvmydj2yBW8RBaQ891oBU2q6m015Sm1aI93yvtttfaDfGKH3j03s96ZWSHJwGVo5REfaLCYIAU3WbuLI7nh7+coWFXrRT5kdXeQq+XjU9JKPzDcM9d8Pzu2qzIJ+xLKt3EzRr4lQejO348y+Fu+B6UoV4FnYOVyXD6tDPbp0+DfzpypsBLvqikX5WaMfCuCDMLPpH8Q4U9SKco14BlYuRjfkFZm\/KbJj1DFex5vP7xq\/5fkZox8K4K8XmOScPItZ0X5JlgGVi7GN6QVZMxTb1p8EfpzAa7JwxWWMP9y3IyRb0QQLBzcH3j8Sf5Kt5z\/I9yCVpSrwTKwcim+Ia3cX+E+4PhQf5i79fR7Vb378c3cjJFvRJDHY\/ErkZ\/gr1g5\/\/nvJz4TpijfQcjAyqX4jrSyusYOx\/1HXb+O7ugX1g1v\/1Muxs0Y+SYEGVeY4F5jikDv1j71eW1F+R58BlYuw\/eklX19+PktvrvB8kg\/GqMfpL3Lry1TLsXNGPkWBFnU9f46z2X96b\/rf\/yXO1aUK+MysHIRvietjFar6+Sq0dPu4e5pBc752bbSn5sx8i0I8vQ2v8JcVFFuDpOBlYugaUVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRFEVRlFvl7u7\/AaXSL9zjCwtkAAAAAElFTkSuQmCC\" alt=\"\" \/><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\">El resultado total de p\u00e9rdidas y ganancias es la suma de las p\u00e9rdidas y ganancias por postura en los casos de <i>commodities<\/i> e \u00cdndices.<\/span><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\"><img decoding=\"async\" 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\" alt=\"\" \/><br \/><\/span><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\">La situaci\u00f3n del portafolio se muestra en un <b>Estado de Cuenta<\/b>, los principales indicadores son:<\/span><\/p><p class=\"MsoListParagraphCxSpFirst\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 <\/span><\/span><!--[endif]--><span lang=\"ES\">El <b>balance<\/b> es la suma de las aportaciones m\u00e1s las <b>ganancias y p\u00e9rdidas realizadas<\/b> menos los retiros de efectivo.<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 <\/span><\/span><!--[endif]--><span lang=\"ES\">El <b>resultado de p\u00e9rdidas y ganancias<\/b> (P\/L) <i>floating<\/i> (no realizadas) por <i>trade<\/i> es la suma de la suma de las minusval\u00edas y plusval\u00edas de las posiciones abiertas.<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 <\/span><\/span><!--[endif]--><span lang=\"ES\">El <b>patrimonio<\/b> es el resultado de la diferencia entre el balance y el resultado de p\u00e9rdidas y ganancias no realizadas(P\/L) o<i> floating<\/i>.<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 <\/span><\/span><!--[endif]--><span lang=\"ES\">El <b>margen libre<\/b> es la diferencia del patrimonio menos el margen inicial de las posiciones abiertas.<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 <\/span><\/span><!--[endif]--><span lang=\"ES\">El <b>nivel de margen<\/b> (como porcentaje) es el cociente del patrimonio entre el margen. <\/span><span lang=\"ES\">\u00a0<\/span><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\">Si el margen llega a 100% por minusval\u00edas de las posiciones abiertas, el br\u00f3ker te hace un llamado de margen para incrementar el nivel, depositando m\u00e1s efectivo; si el operador de <i>trading <\/i>no lo hiciera, el proveedor cierra la cuenta.<\/span><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\">Ejemplo<\/span><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><span lang=\"ES\"><img decoding=\"async\" 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\" alt=\"\" \/><br \/><\/span><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-63e3f2e elementor-widget elementor-widget-text-editor\" data-id=\"63e3f2e\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p class=\"MsoListParagraphCxSpFirst\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0<\/span><\/span>El Balance de 97,621 es resultado de todas las aportaciones <span lang=\"ES\">m\u00e1s las <b>ganancias y p\u00e9rdidas realizadas<\/b> menos los retiros de efectivo.<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0<\/span><\/span><!--[endif]--><span lang=\"ES\">(<\/span>P\/L) <i>floating <\/i>es de -20,636, es decir, la suma de posiciones activas en el portafolio, ya sean ganadores o perdedoras.<\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0<\/span><\/span><span lang=\"ES\">El patrimonio de 76,984 es el valor neto del portafolio, es decir, lo que se tiene realmente en el momento de la valuaci\u00f3n.<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0<\/span><\/span><span lang=\"ES\">El margen libre es resultado de restar al patrimonio el margen (76,984 \u2013 6,198).<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 40px;\"><!-- [if !supportLists]--><span lang=\"ES\" style=\"font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-bidi-font-family: Wingdings; mso-ansi-language: ES;\">\u00d8<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0<\/span><\/span><span lang=\"ES\">Finalmente, el Nivel Margen (<i>Margin Level<\/i>) es el porcentaje calculado de la siguiente manera:<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 80px;\"><!-- [if !supportLists]--><span lang=\"ES\">&#8211;<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<\/span><\/span><span lang=\"ES\">Se calcula el Patrimonio (Balance &#8211; flotante).<\/span><\/p><p class=\"MsoListParagraphCxSpMiddle\" style=\"text-align: justify; text-indent: -18pt; padding-left: 80px;\"><!-- [if !supportLists]--><span lang=\"ES\">&#8211;<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<\/span><\/span><span lang=\"ES\">Este resultado, se divide entre el margen o tambi\u00e9n llamado margen necesario.<\/span><\/p><p class=\"MsoListParagraphCxSpLast\" style=\"text-align: justify; text-indent: -18pt; padding-left: 80px;\"><!-- [if !supportLists]--><span lang=\"ES\">&#8211;<span style=\"font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';\">\u00a0 \u00a0 <\/span><\/span><span lang=\"ES\">El resultado de esa divisi\u00f3n se multiplica por 100 y nos da el nivel de margen expresado porcentualmente, 1251% en nuestro ejemplo.<\/span><\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t<div class=\"elementor-element elementor-element-752dbd5 elementor-widget elementor-widget-text-editor\" data-id=\"752dbd5\" data-element_type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t<div class=\"elementor-text-editor elementor-clearfix\">\n\t\t\t\t<p style=\"text-align: justify;\"><b><i>Conclusiones<\/i><\/b><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><b>Cuando el margen que se solicita es del 0.5%<\/b> del valor por cada postura o <i>trade <\/i>por contrato completo, <b>se trata de un apalancamiento de 1:200<\/b>. Esto conlleva un <b>riego importante<\/b>, pues el cambio de precios afecta el valor de la posici\u00f3n total. Por ejemplo, un activo cuyo valor del contrato sea de 11,782 USD, solo requiere un margen inicial de 58.9 USD.<\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><b>El volumen del <i>trade <\/i>varia en cuanto al tipo subyacente operado y tiene fuertes implicaci\u00f3n en la posici\u00f3n de (P\/L).<\/b><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><b>En <i>currencies <\/i>(divisas),<\/b> es posible comprar una fracci\u00f3n del contrato (<i>retail<\/i>), con un volumen de 0.1 y un tama\u00f1o de contrato de 100,000 USD , es decir se tiene una exposici\u00f3n de 10,00 USD que puede generar ganancias o p\u00e9rdidas de 100 USD diarios por una variaci\u00f3n del 1% en el precio, ya que la volatilidad es de 16% anual, 1% diario (0.16\/<!-- [if gte msEquation 12]><m:oMath><m:rad><m:radPr><m:degHide m:val=\"on\"\/><span\n   style='font-family:\"Cambria Math\",serif;mso-ascii-font-family:\"Cambria Math\";\n   mso-hansi-font-family:\"Cambria Math\";font-style:italic;mso-bidi-font-style:\n   normal'><m:ctrlPr><\/m:ctrlPr><\/span><\/m:radPr><m:deg><\/m:deg><m:e><i\n   style='mso-bidi-font-style:normal'><span style='font-family:\"Cambria Math\",serif'><m:r>252<\/m:r><\/span><\/i><\/m:e><\/m:rad><\/m:oMath><![endif]--><!-- [if !msEquation]--> <!--[endif]-->).<\/p><p class=\"MsoNormal\" style=\"text-align: justify;\">Mientras que en el caso del <b>petr\u00f3leo<\/b> solo se venden contratos completos, el tama\u00f1o de contrato es de 100 barriles, un cambio de un 1 USD en el precio equivale a una ganancia o p\u00e9rdida de 100 USD, en promedio <b>por d\u00eda se espera una ganancia o p\u00e9rdida de 300USD<\/b>, pues <b>la volatilidad es del 48% anual<\/b> lo que implica una volatilidad de 3% por d\u00eda.<\/p><p class=\"MsoNormal\" style=\"text-align: justify;\">En el caso del <b>paladio<\/b>, este se vende por contratos enteros y su apalancamiento es de 1:20, un cambio en el precio de 20 USD genera una ganancia o p\u00e9rdida de 100USD por contrato, sus cambios en un d\u00eda van en un intervalo de 1% a 9%, un cambio de 9% genera una ganancia o p\u00e9rdida de 1,800USD.<\/p><p class=\"MsoNormal\" style=\"text-align: justify;\"><b><i>Recomendaciones <\/i><\/b><\/p><p class=\"MsoNormal\" style=\"text-align: justify;\">Se recomienda dar seguimiento al indicador de <i>Margin Level<\/i>, los valores que muestran una gesti\u00f3n del portafolio de<i> trades<\/i> sano, debe ser de m\u00e1s de 900%; <b>valores en el rango de 400 a 700% indican que es un portafolio muy sensible y con alta exposici\u00f3n a las variables econ\u00f3micas<\/b> fundamentales, as\u00ed como, de los <b>eventos pol\u00edticos o cat\u00e1strofes de salud, como la pandemia<\/b>.<\/p><p class=\"MsoNormal\" style=\"text-align: justify;\">\u00a0Un valor de entre <b>100 a 200 % implica<\/b>, por tanto, <b>un portafolio de alto riesgo<\/b>.<\/p><p class=\"MsoNormal\" style=\"text-align: justify;\">\u00a0SI el <i>Margin Level<\/i> cae a un <b>valor de 100% o menos<\/b>, se <b>requerir\u00e1 atender llamadas de margen para depositar m\u00e1s capital a la cuenta<\/b>, en caso de no hacerlo s<b>e cierran las posiciones abiertas y el br\u00f3ker procede a liquidar la cuenta de inversi\u00f3n, perdi\u00e9ndose toda la inversi\u00f3n.<\/b><\/p><p style=\"text-align: justify;\">\u00a0<\/p><p class=\"MsoNormal\" style=\"text-align: justify;\">En los casos en los que el subyacente del<i> trade<\/i> sea sobre contratos de Futuros, hay que tener en cuenta los vencimientos en la estrategia de inversi\u00f3n.<\/p>\t\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t\t\t\t\t\t<\/div>\n\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t","protected":false},"excerpt":{"rendered":"<p>Autores: Mtro. V\u00edctor Membrillo Zarco &nbsp; Dr. Benjam\u00edn Garc\u00eda Mart\u00ednez Un Contrato por Diferencia es un producto derivado (adem\u00e1s de los Futuros y las Opciones) y sirve como un instrumento de especulaci\u00f3n. Un br\u00f3ker es un intermediario y, a trav\u00e9s de una plataforma digital, permite realizar transacciones (trade) en este mercado. En los contratos por [&hellip;]<\/p>\n","protected":false},"author":5,"featured_media":1549,"comment_status":"open","ping_status":"open","sticky":false,"template":"elementor_theme","format":"standard","meta":{"spay_email":"","jetpack_publicize_message":"","jetpack_is_tweetstorm":false},"categories":[8],"tags":[15,18,20,16,12,17,19],"jetpack_featured_media_url":"https:\/\/www.blog.business-and-growth.com\/wp-content\/uploads\/2022\/09\/video-CFA.jpg","jetpack_publicize_connections":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v15.5 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>Contrato por Diferencia (CFD) - Publicaciones B&amp;G<\/title>\n<meta name=\"description\" content=\"Producci\u00f3n de articulos y ensayos B&amp;G.\" \/>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/www.blog.business-and-growth.com\/index.php\/2022\/09\/09\/contrato-por-diferencia-cfd\/\" \/>\n<meta property=\"og:locale\" content=\"es_ES\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Contrato por Diferencia (CFD) - 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