{"id":18403,"date":"2025-07-04T07:01:16","date_gmt":"2025-07-04T06:01:16","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=18403"},"modified":"2025-07-04T07:02:12","modified_gmt":"2025-07-04T06:02:12","slug":"%c2%bfdonde-estan-las-respuestas-7","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/07\/04\/%c2%bfdonde-estan-las-respuestas-7\/","title":{"rendered":"\u00bfD\u00f3nde est\u00e1n las respuestas?"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"La Ciencia en la sociedad actual\u2026y la Religi\u00f3n \u2013 La Qverna\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSnNOyH2ycGQDxdupXeT7PgBzjnF-fwdFOGyKUxyJjy2VEwON0v&amp;usqp=CAU\" alt=\"Ciencia vs religi\u00f3n (With images)\" \/><\/p>\n<p style=\"text-align: justify;\">Algunos quieren encontrar las respuestas en la religi\u00f3n que como todos sabemos es cosa de fe. Creer en aquello que no podemos ver ni comprobar no es precisamente el camino de la ciencia que empieza por imaginar, despu\u00e9s conjeturar, m\u00e1s tarde teorizar, se comprueba una y mil veces la teor\u00eda aceptada a medias y s\u00f3lo cuando todo est\u00e1 amarrado y bien atado, todas esas fases pasan a la categor\u00eda de una ley o norma que se utiliza para continuar investigando en la buena direcci\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/image.slidesharecdn.com\/microsoftofficepowerpoint-130318172227-phpapp01\/95\/teora-del-caos-y-el-efecto-mariposa-2-638.jpg?cb=1363645399\" alt=\"Resultado de imagen de La Teor\u00eda del C\u00e1os\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Teor\u00eda del caos: el efecto mariposa by V\u00edctor Gamero Vivares on ...\" width=\"346\" height=\"194\" \/><img decoding=\"async\" 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\" alt=\"Administracion del caos: abril 2016\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Otros han sido partidarios de la teor\u00eda del caos y argumentan que a medida que el nivel de complejidad de un sistema aumenta, entran en juego nuevos tipos de leyes. Entender el comportamiento de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> o un <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> es una cosa; utilizar este conocimiento para comprender el comportamiento de un tornado es otra muy distinta. La mayor\u00eda est\u00e1 de acuerdo con este aspecto. Sin embargo, las opiniones divergen con respecto a si los fen\u00f3menos diversos y a veces inesperados que pueden darse en sistemas m\u00e1s complejos que las part\u00edculas individuales son realmente representativos del funcionamiento de los nuevos principios de la f\u00edsica, o si los principios implicados son algo derivado y est\u00e1n basados, aunque sea de un modo terriblemente complicado, en los principios f\u00edsicos que gobiernan el ingente n\u00famero de componentes elementales del universo.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/ccwww.kek.jp\/pdg\/particleadventure\/spanish\/images\/merforce.gif\" alt=\"Grand Unified Theory\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Una Teor\u00eda de Gran unificaci\u00f3n (TGU), es una <b>teor\u00eda que unificar\u00eda tres de las cuatro fuerzas fundamentales en la naturaleza: la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>,\u00a0<span tabindex=\"0\" role=\"tooltip\"><span class=\"c5aZPb\" tabindex=\"0\" role=\"button\" data-enable-toggle-animation=\"true\" data-extra-container-classes=\"ZLo7Eb\" data-hover-hide-delay=\"1000\" data-hover-open-delay=\"500\" data-send-open-event=\"true\" data-theme=\"0\" data-width=\"250\" data-ved=\"2ahUKEwie_7ngsMeEAxXMT6QEHdPjDU4QmpgGegQIKhAD\"><span class=\"JPfdse\" data-bubble-link=\"\" data-segment-text=\"fuerza nuclear fuerte\"><a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a><\/span><\/span><\/span>\u00a0y la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/b>.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Casi todo el mundo est\u00e1 de acuerdo en que el hallazgo de la Gran Teor\u00eda Unificada (teor\u00eda del Todo), no significar\u00eda de modo alguno que la <a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>colog\u00eda, la biolog\u00eda, la geolog\u00eda, la qu\u00edmica, y tambi\u00e9n la f\u00edsica, hubieran resuelto todos sus problemas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/2.bp.blogspot.com\/-muJQAJHUQIs\/TdMAm2YDOBI\/AAAAAAAAASw\/1mYhwVmj3eM\/s1600\/vida-en-otros-planetas.jpg\" alt=\"Resultado de imagen de Vida en otros mundos\" width=\"549\" height=\"412\" \/><\/p>\n<p style=\"text-align: justify;\">El Universo es un lugar tan maravilloso, rico y complejo que el descubrimiento de una teor\u00eda final, en el sentido en el que esta planteada la teor\u00eda de s\u00faper-cuerdas, no supondr\u00eda de modo alguno el fin de la ciencia ni podr\u00edamos decir que ya lo sabemos todo y para todo tendremos respuestas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/significado.com\/wp-content\/uploads\/ciencia\/teoria-del-todo-big-bang-hawking.jpg\" alt=\"Definici\u00f3n de Teor\u00eda del Todo\" width=\"542\" height=\"389\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo surgi\u00f3 el universo? Esta pregunta equivale a plantearse de qu\u00e9 manera comenz\u00f3 todo y por este motivo se habla de la teor\u00eda del todo. La f\u00f3rmula matem\u00e1tica definitiva que explique el origen del universo todav\u00eda no existe.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">M\u00e1s bien ser\u00e1, cuando llegue, todo lo contrario: el hallazgo de esa &#8220;Teor\u00eda de Todo&#8221; (la explicaci\u00f3n completa del universo en su nivel m\u00e1s microsc\u00f3pico, una teor\u00eda que no estar\u00eda basada en ninguna explicaci\u00f3n m\u00e1s profunda) nos aportar\u00eda un fundamento mucho m\u00e1s firme sobre el que podr\u00edamos construir nuestra comprensi\u00f3n del mundo y, a trav\u00e9s de estos nuevos conocimientos, estar\u00edamos preparados para comenzar nuevas empresas de metas que, en este momento, nuestra ignorancia no nos dejan ni vislumbrar. La nueva teor\u00eda de Todo nos proporcionar\u00eda un pilar inmutable y coherente que nos dar\u00eda la llave para seguir explorando un universo m\u00e1s comprensible y por lo tanto, m\u00e1s seguro, ya que el peligro siempre llega de lo imprevisto, de lo desconocido que surge sin aviso previo; cuando conocemos bien lo que puede ocurrir nos preparamos para evitar da\u00f1os.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT6hz8sqy__f50cxKKAN5jOgamfmcALGJj5d2FE6uKrfgp-RdrQ&amp;usqp=CAU\" alt=\"es el universo un holograma - Ciencia y educaci\u00f3n en Taringa!\" width=\"191\" height=\"159\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTSUh3enb1CX_B6rUfFPPHrSfFV_Q1xsA2-p0Pc86XZ8qV7Dw4x&amp;usqp=CAU\" alt=\"Es el universo un holograma? | Fumigadora Continente\" width=\"482\" height=\"161\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 Algunos postulan que el Universo es un holograma<\/strong><\/p>\n<p style=\"text-align: justify;\">La b\u00fasqueda de esa teor\u00eda final que nos diga c\u00f3mo es el universo, el tiempo y el espacio, la materia y los elementos que la conforman, las fuerzas fundamentales que interaccionan, las constantes universales y en definitiva, una formulaci\u00f3n matem\u00e1tica o conjunto de ecuaciones de las que podamos obtener todas las respuestas, es una empresa nada f\u00e1cil y sumamente complicada; la teor\u00eda de cuerdas es una estructura te\u00f3rica tan profunda y complicada que incluso con los considerables progresos que ha realizado durante los \u00faltimos d\u00e9cadas, a\u00fan nos queda un largo camino antes de que podamos afirmar que hemos logrado dominarla completamente. Se podr\u00eda dar el caso de que el matem\u00e1tico que encuentre las matem\u00e1ticas necesarias para llegar al final del camino, a\u00fan no sepa ni multiplicar y est\u00e9 en primaria en cualquier escuela del mundo civilizado.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/autosanacionyespiritualidad.com\/wp-content\/uploads\/2016\/05\/universo-holografico.jpg\" alt=\"El cosmos como holograma - Autosanaci\u00f3n y Espiritualidad\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong> \u00a0 Al final de la historia&#8230; \u00bfNo acabar\u00e1 todo en un inmenso <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>?<\/strong><\/p>\n<p style=\"text-align: justify;\">Muchos de los grandes cient\u00edficos del mundo (<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> entre ellos), aportaron su trabajo y conocimientos en la b\u00fasqueda de esta teor\u00eda, no consiguieron su objetivo pero s\u00ed dejaron sus ideas para que otros continuaran la carrera hasta la meta final. Por lo tanto, hay que considerar que la teor\u00eda de cuerdas es un trabajo iniciado a partir de las ecuaciones de campo de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, de la mec\u00e1nica cu\u00e1ntica de Planck, de las teor\u00edas <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> de campos, de la teor\u00eda de <strong>Kaluza\u2013Klein,<\/strong> de las teor\u00edas de\u2026 hasta llegar al punto en el que ahora estamos.<\/p>\n<p style=\"text-align: justify;\">La armoniosa combinaci\u00f3n de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la mec\u00e1nica cu\u00e1ntica es un \u00e9xito muy importante. Adem\u00e1s, a diferencia de lo que suced\u00eda con teor\u00edas anteriores, la teor\u00eda de cuerdas tiene la capacidad de responder a cuestiones primordiales que tienen relaci\u00f3n con las fuerzas y los componentes fundamentales de la naturaleza.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i0.wp.com\/1.bp.blogspot.com\/--FXfsZI6TCU\/VN4X7Pb9gzI\/AAAAAAAAF7A\/R7SKmObkKvs\/s1600\/Piner-1075873695.jpg\" alt=\"Resultado de imagen de La elegancia de la teor\u00eda de cuerdas\" width=\"574\" height=\"431\" \/><\/p>\n<p style=\"text-align: justify;\">Igualmente importante, aunque algo m\u00e1s dif\u00edcil de expresar, es la notable elegancia tanto de las respuestas que propone la teor\u00eda de cuerdas, como del marco en que se generan dichas respuestas. Por ejemplo, en la teor\u00eda de cuerdas muchos aspectos de la naturaleza que podr\u00edan parecer detalles t\u00e9cnicos arbitrarios (como el n\u00famero de part\u00edculas fundamentales distintas y sus propiedades respectivas) surgen a partir de aspectos esenciales y tangibles de la geometr\u00eda del universo. Si la teor\u00eda de cuerdas es correcta, la estructura microsc\u00f3pica de nuestro universo es un laberinto multidimensional ricamente entrelazado, dentro del cual las cuerdas del universo se retuercen y vibran en un movimiento infinito, marcando el ritmo de las leyes del cosmos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTou3vmnJ-Re3M9RhniBa0shBM6NQTBZWfcJKTsrnQEY_jCZyF5&amp;usqp=CAU\" alt=\"Estructura Del Universo: \u00bfC\u00f3mo Es?, Su Origen, Elementos Y M\u00e1s\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRWIFACNYQTX0qZdwzYF72Rc8Vw9l8XY8Oh15L6j9OeGLrtw2hS&amp;usqp=CAU\" alt=\"Las 4 interacciones fundamentales del universo \u2013 Mola Saber\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Las estructuras del Universo\" width=\"290\" height=\"192\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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4vm\/wA3IcSOUJZRQ0lchPFDOVywTxQpheHyVMrKeIXfK4NHAcSbbgLk9QW0IOclFGlzcQt6UqtTcl+d74G\/4PhUdJCynjHgxi197nHNzj1k5q9pwUIqKPlN5dTuq0q0978lwXcOHhbnMN5GoBrK1AMZggGM4QHeG1zoXhwzGxw4j1oC7Qyte0OabhwBB6kB2gE5n2HagEGBAdve1jS5xDWtBJJIDQ0ZkknYEAhR4rSzO1Ip4pXWJ1WSMc6w2mwN7ZoB7ZAeEIBhXYlTwkCaaOIkXAe9rCRxAcUARTskaHxvbI117OaQ5psbGxGRzBCAi8eoOfjLR0m5tP6Q3d+z\/wCKGvS6SGOJ22F1+nrKT3PY+z7fYoN7ZKmPZ7zoOQxg91kMYPNZDODwuQzgRnY14LXtD2naHAFp7QVlNrag4KSxJZRC1Gi9A83NO0fFLmDyNIClVxVXE5ZaMtZPLgvNehxDo5Qxm7YGfrXePI4lYdxUe+RLT0ZaweVBd+31H5sBYAADIAZABQtlhGKSwhvI5YJoobSOQmihpK5YJ4oavKE6NY5JtHubjNdIPDmGrHfaIQc3bfhEcNjetWdlRwtd8TwvxPpHpKitoPZHa+3l3LzfUaA4LvPKCLwgG8oQDWQIBjMEAwnCAaoCxaLVm2En9Jv8Q+\/yoCxIBpUvu63BADUBE6cfm2u+Z1v2T0BhXsevzo75tP8AWjQH0rdAclAfP3skP+rpfkH\/AFygNB5HPzNS\/Sft5UBbJUBR9KqLm5Odb0ZdvU\/f5dvlVXeUtWWsuPqer0Nc9LS6KW+Pp9t3gQoeuQuMHuugwGugwcl6GdU4L1g2SE3PQ3SEXvQ3SEHvWCVIbyPQlihtI9YJooaSPQniiS0UwV1bUspxfVJ1nkfBib0j27h1kKWjT6Saicek71WdtKq9+5dbe785H0HFG1jQxoDWtAaANgaBYAdyvEsLCPlUpOcnKTy2euWTUynl6xiqpIKZ1NPJAXyyBxjeWEgNuAbbUBK8k2ITVGGRSzyPme5093vcXPIEjgLk9SAtEqAqnKFVSRUFRJE50b2MuHNNnA6wzBCAonJDi9TU+2vbE0k2p7W1ddxdq63O3tfZew8iAv6AXoZ+bka\/xSL9m\/zXQF9CAjHPu4nrKAWYUBE6bn3trvmdb9k9AYZ7Hv8AOjvm0\/1o0B9J3QHJKA+f\/ZHH8rpvkH\/XKA0HkdPvNS\/Sft5UBa5CgIrGaUTRuj3nMHg4bD+NxKjq0+kg4nVZ3Lt60anDj2cfzmZ4SQbHIjIg7QVSNY2M98sSWVuDXWBqhroZ1TkvQzg5c9DKiJOkQ3URJ71gkURB70JFEbyPQljEayPWCaMRAlCQ2TkpwPmKY1LxZ9TYi+0Qjo+XN3WC1W1lS1Yaz3v0Pn3xLfdNcdDF\/LD\/AFcfDd25LuSuw82cOKAx32Rp\/J6X5aT6iAmeRY+9MPx6j7RyAuMpQFO5Sz721Xyf8TUBn3Iicqz6J\/OQGnBAdPbZAWukxMCNgO0NZftsEAmxyAcMcgIrTZ3vbW\/NKz7J6A+XtEazEYZy\/DBKZtRw9yi51\/NkjW8HVdlcDOyAuf8AxLpl4lb\/AJL\/AGUB5\/xJpl4lb\/kv9pAVPTKvxWeRjsUEwe1pDOeh5l2pfOw1W3F96A3rkfd7z0v0n7eVAWuRyAZyuQFG0op+bl1xsluf1x0vuPeVVXlPVnrLie00Fc9NQ6N74ej3fyuxIh+cXIXWqec4hnVPDIsGdU4dIhsoiTpENlESfIhIoiD5FgkURvJIhNGIiShuSOjeFGrqY6cZB7vCI2iMZvPbYG3XZSUafSTUTj0hdq0tp1nwWzte7z8j6Dia1rQ1oDWtAAAFgGjIADcFepY2I+USk5Nyk8tnRcsmpw5yAx72RZ\/J6X5aT6iAz7RnHNIoadsdA2oMAL9Ux0jZWXLiXWeYzfO+9ASTtJtLd7Kr\/It\/0UBG43jmkUkEjKttQIXCz9ekbG3VuNrhGLZ23oCa5Ev739F\/nIDU4G3cAgF65lg39b7kAm1zrICfcbOI4EjzoBVj0BF6aP8Ae6t+aVn2T0BiXIEffM\/N5vrRoD6L10B4XoDBfZDm9VTfIv8ArlAX3kjd70Uv0j7eVAWiV6AZyvQEHpDBzsTgNrfCHaNvmuFBc09em13lnoi5\/T3UW9z2Pv8AZ4KNzipT6HqhziDVOTIhnVOTIhsoiTpFg2URJ8iEiiIPkQkURMlDYEMmqcl+BOga+qlbqulAY0HpCPa646zq\/sq0sqTinJ8TwfxNpCNacaFN5Udr7eHgs+JfNddx5UC9AcOegMh9kM69PS\/KyfUQExyOO96ofj1H2jkBbZXoCo8ozve6p+T\/AImoCi8if97+i\/zkBsGGQXu7uH3oDzF8nNbwF\/Kf6ICUpcJ1mNdba1p8oCA6xRurIeDrH1+hAJskQEZpk\/3vrPmtX9k9AYtyEG2JH5vN9aNAfQvOIDwyIDC\/ZAuvU03yLvrlAXnknfbCab6R9vKgLNJIgGksiAbEoDPcZg5mZ7LWF7t4ahzFuzZ3Kjrw1KjR9O0XcfqbWFR78Yfatj8d\/eMudUJYapyZUM6pw6VDZRE3SIbKJwXIbYPEMi1JSySu1I2lxPD0k7gsxi5PCI6tWFKOtN4RetHNFWxESSWkkuCPFaerietdtKhja955m\/0rKonGGyPm\/saDBZrQ0bgrNLCweGqTc5uT4ivOLJoBkQHDpEBk3sgHXp6b5WT6qAluSJ9sLi+PP9o5AWqWRAVTlCffD6n4n8TUBT+Q2MuNU0bT7V\/nIDdKSmAAA3ICEqfdptVvwnBo3i2y\/ZvQF2Y0AADYAB3ICPxuDWZrjazP9Xf6+5AQLJUAhjVOaimnpwQ0zwzRgnYC9haCfKgKTyf8ns2GVRqXzslBjezVa1wN3Fpvn8VAaRzqA5MqAz\/lG0IlxSWOVkzIhEwss4EkkuvfJATeiOFOoaOKkc8PMXOXcAQDrPe\/YfjICRklQDdzroBaipTI624bT+N6Ar\/KphmoIKhosM4nG\/Dwoxb\/AMmarr+G6Xd+eZ7P4TuNlSg\/\/pej\/wBpnusVXHssBdAeIZBAK09LJIbMaXdmzvOwLKi3uI51YQXzPBP4bouXWMrrfot295U0KGd5WXGlFHZTXe\/YuWGYayMasbQ0dW\/tO09664QS3Hn7i5nUeZvJNwxaouuinHaU13V+RrmLiVdBUnfOoDwyoDh0qArml+jVPiTGR1DpGiJxcObLQbkWz1mlAdYDhMVDA2mhLnMYXkF5BddxLjmABv4IB1JIgI\/FsOZVQvp5NYNlGqdWwdtByuDw4IB7oHoNT4YJHROkc6fm9bnC06oZrWA1WjxjfsCAs+K1HMxm3SfcN+893qQDLRek1nmU7GZD4x9Q9KAtCA8IQFTxakML8ui7Np+7uQDVsqA7EqA951AcmVAJulQCL5UAmSgHNHROkPBvH1cUBZKOlDQGtFggKxyoyRGjdF0nsdE8foG4bn1kOOXX2LlvEnSfUXvw5UlC\/gl\/cmn2Yb9UjHVTn0k9a26GG8D2Chvtut1E5518biWo8Mj8UHtz9KkjBHDVuZ8yepKVTxiVdWqTNLTKVIr6lQ8qdIaGnHhytcRfwY\/DdcbRlkD2kI6sI72Zp6Puq7+WGFzexffuyJ4RpOK0vDIzGyLUtc3c4u1szbIbNme1S21bpM4W44NNaOdmqetLLlnPJYx7koJV1FEdc6gPDKgOHSoBJ8qARc+6AGMLjYC5KAnMMw3V8J2bvMP6oCXc5sbS95sB+LdqArM0klVLkNuQG5rfxmUBb6OmbEwRt2N853lALIAQCNXSslaWPFwfKDuI60BTcRoJIHWdmDsduI+49SAa65QHuuUB5rFAeXQCkUDnbB6kBI0mGDa7wurd\/VATUMIA4AeQBAMcRxprBqQ+Ed7vgjs4nzdqAruI4BU1lPIIrXfbN7iNYhwJsbG5y38dqhrwc6biix0Tc07a7hVq5ws7tu9NfyZtiuA1lKfyiB8Y8Yi8fc8XafKqadKcPqR9Jtr+2uf2pp9XHwe0jQVodYvFVyN2O8tj6VlSaI5UYS3oXZjFQNj\/AN1vqW3SSInZ0XvXmxU4\/V2tztuxrQfKBdZ6WfM0\/wDH2+c6vm\/cZ1FbNIAJJHvA2BznOAPeVo5N72dEKNOm8wil2JI9oaCad2pDG+V3BjS499tgSMJS2JGK1xSox1qkkl1vBo2ieiNdTRyPlYG6+oQwODpBa9zYXG8b79StbSlOmnrcTwfxFpC3u5Q6F51c5eNm3HPbw5D\/AFiuw82e65QHmuUB5dADWk7BdAPKfD3O6XgjzoCZoqNrNg795QDmoqo4Rd5z3NHSP44oCv1NTLVPDQN\/gsGwdZ9aAsuEYY2BvF7tp+4dSAkEAIAQAgE54WvBa8BwO4oCuYho89vhReGPFPSHZxQEI9habOBBG4ixQHjbb0A6ifGN9u4oB2yriG+\/UAb+dAdOxgDoMv1uyz7Bt8qAaunqKg6ou79Fos0dvrKAl8N0eAs6bM+INned\/YgJ5oAyGQHksgAhAQ1foph8+clNGTxa3Uce0ssSoZUKct8Swo6WvaP0VX37fXJC1PJlhrzdoli6myXH74cVE7Kk+ZY0\/ia+isPVfavbAh\/yqw\/\/ABaj9uP\/AE1r+hp83+dxL\/7Vef4w8H\/yO4uS7Dgbl07uovbbzMCyrGn1mkvii9a2KK7n\/LJej0JwyI3bSscR45dIPI8kKWNtSj\/acNXTd\/UWHVfdhemCdhhYwBrGhjRsDQA0dwUySWxFZOcpvWk8vrFFk1IrE8FZLdzfAfx+CT1j70BWqzD5Yj4bTbxhm096AaoBaIt3oB5DPEPheY+pAL\/\/AKcbdgLvMEAhNjMhyYAwdWbvKfUgO6PBppjrPuwHa519Y92096AstDQRwizBt2k9I9pQDpACAEAIAQAgBAJT07JBZ7Q7tHo4ICKq8BgsXDWb1A5ee6Ar1VThhsL96AWoaJrzYkjst6kBYafAqdtiQX\/GP3CwQElHG1os0Bo4AWCA6QAgBACAEAIAQAgBACAEAEIBhUYNTv2s1Txb4PmGSAgsSwuOPolx7SPUgIxkYJsgJ6gwOF4u4uPVcW9CAmKaghj6DADx2u8pzQDlACAEAIAQH\/\/Z\" alt=\"1. Composici\u00f3n de la mol\u00e9cula de agua | El agua, base de nuestra ...\" \/><img decoding=\"async\" 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\" alt=\"Tetrafluormetano (tetrafluoruro De Carbono, CF4) Mol\u00e9cula De Gas ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTbJ-3Cyvya0jY9_SvOydZlAsgLcCEeZr5rRW-cb-iAJpuWLS1c&amp;usqp=CAU\" alt=\"Del modelo est\u00e1ndar \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Lejos de ser unos detalles accidentales, las propiedades de los bloques b\u00e1sicos que construyen la naturaleza est\u00e1n profundamente entrelazadas con la estructura del espacio-tiempo. Son muchos los par\u00e1metros que rigen la din\u00e1mica universal y, todos ellos, perfectamente sincronizados hacen posible que se formen \u00e1tomos y galaxias&#8230; \u00a1Y tambi\u00e9n la Vida!<\/p>\n<p style=\"text-align: justify;\">Claro que, siendo todos los indicios muy buenos, para ser serios, no podemos decir a\u00fan que las predicciones sean definitivas y comprobables para estar seguros de que la teor\u00eda de cuerdas ha levantado realmente el velo de misterio que nos imped\u00eda ver las verdades m\u00e1s profundas del universo, sino que con propiedad se podr\u00eda afirmar que se ha levantado uno de los picos de ese velo y nos permite vislumbrar algo de lo que nos podr\u00edamos encontrar.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"D\u00f3nde est\u00e1n las respuestas? : Blog de Emilio Silvera V.\" width=\"286\" height=\"186\" \/><img decoding=\"async\" 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\" alt=\"La Teor\u00eda de Cuerdas : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>Parece que en la teor\u00eda de cuerdas subyace la Gravedad Cu\u00e1ntica<\/strong><\/p>\n<p style=\"text-align: justify;\">La teor\u00eda de cuerdas, aunque en proceso de elaboraci\u00f3n, ya ha contribuido con algunos logros importantes y ha resuelto alg\u00fan que otro problema primordial como por ejemplo, uno relativo a los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, asociado con la llamada <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> de <strong>Bekenstein\u2013Hawking<\/strong>, que se hab\u00eda resistido pertinazmente durante m\u00e1s de veinticinco a\u00f1os a ser solucionada con medios m\u00e1s convencionales. Este \u00e9xito ha convencido a muchos de que la teor\u00eda de cuerdas est\u00e1 en el camino correcto para proporcionarnos la comprensi\u00f3n m\u00e1s profunda posible sobre la forma de funcionamiento del universo, que nos abrir\u00eda las puertas para penetrar en espacios de incre\u00edble belleza y de logros y avances tecnol\u00f3gicos que ahora ni podemos imaginar.<\/p>\n<p style=\"text-align: justify;\">Como he podido comentar en otras oportunidades, Edward Witten, uno de los pioneros y m\u00e1s destacados experto en la teor\u00eda de cuerdas, autor de la versi\u00f3n m\u00e1s avanzada y certera, conocida como <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, resume la situaci\u00f3n diciendo que:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Teor\u00eda de Cuerdas y la Teor\u00eda M\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" width=\"436\" height=\"290\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p>\u201cLa teor\u00eda de cuerdas es una parte de la f\u00edsica que surgi\u00f3 casualmente en el siglo XX, pero que en realidad era la f\u00edsica del siglo XXI\u201d.<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Witten, un f\u00edsico-matem\u00e1tico de mucho talento, m\u00e1ximo exponente y punta de lanza de la teor\u00eda de cuerdas, reconoce que el camino que est\u00e1 por recorrer es dif\u00edcil y complicado. Habr\u00e1 que desvelar conceptos que a\u00fan no sabemos que existen.<\/p>\n<p style=\"text-align: justify;\">El hecho de que nuestro actual nivel de conocimiento nos haya permitido obtener nuevas perspectivas impactantes en relaci\u00f3n con el funcionamiento del universo es ya en s\u00ed mismo muy revelador y nos indica que podemos estar en el buen camino revelador de la rica naturaleza de la teor\u00eda de cuerdas y de su largo alcance. Lo que la teor\u00eda nos promete obtener es un premio demasiado grande como para no insistir en la b\u00fasqueda de su conformaci\u00f3n final.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Albert Einstein publica la teor\u00eda de la relatividad - Tour Historia\" width=\"360\" height=\"202\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda de la relatividad especial - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">El universo, la cosmolog\u00eda moderna que hoy tenemos, es debida a la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y las consecuencias obtenidas posteriormente por Alexandre Friedmann. El <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, la expansi\u00f3n del universo, el universo plano y abierto o curvo y cerrado, la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a> y el posible <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>.<\/p>\n<p style=\"text-align: justify;\">Un comienzo y un final que abarcar\u00e1 miles y miles de millones de a\u00f1os de sucesos universales a escalas cosmol\u00f3gicas que, claro est\u00e1, nos afectar\u00e1 a nosotros, insignificantes mortales habitantes de un insignificante planeta, en un insignificante sistema solar creado por una insignificante y com\u00fan estrella.<\/p>\n<p style=\"text-align: justify;\">Pero\u2026 \u00bfsomos en verdad tan insignificantes?<\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V.<\/em><\/strong><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F07%2F04%2F%25c2%25bfdonde-estan-las-respuestas-7%2F&amp;title=%C2%BFD%C3%B3nde+est%C3%A1n+las+respuestas%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Creer en aquello que no podemos ver ni comprobar no es precisamente el camino de la ciencia que empieza [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/18403"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=18403"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/18403\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=18403"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=18403"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=18403"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}