{"id":27181,"date":"2021-09-22T09:23:55","date_gmt":"2021-09-22T08:23:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27181"},"modified":"2021-09-22T09:23:55","modified_gmt":"2021-09-22T08:23:55","slug":"mas-alla-del-modelo-estandar-%c2%bfque-habra-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/09\/22\/mas-alla-del-modelo-estandar-%c2%bfque-habra-2\/","title":{"rendered":"M\u00e1s all\u00e1 del Modelo Est\u00e1ndar \u00bfQu\u00e9 habr\u00e1?"},"content":{"rendered":"<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/fd\/Standard_Model_of_Elementary_Particles-es.svg\/300px-Standard_Model_of_Elementary_Particles-es.svg.png\" alt=\"\" width=\"300\" height=\"323\" \/><\/div>\n<div>\n<div style=\"text-align: justify;\">Alg\u00fan maestro dec\u00eda: \u201cInicialmente, se presenta, de modo simplificado, el Modelo Est\u00e1ndar como una teor\u00eda sofisticada que identifica las part\u00edculas elementales y sus interacciones. Despu\u00e9s, en el \u00e1mbito de esa teor\u00eda, se enfocan aspectos \u2013el vacuo no es vac\u00edo; part\u00edculas desnudas y vestidas;\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0y viento oscuro; materia y antimateria; el campo y el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">bos\u00f3n<\/a>\u00a0de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>;\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">neutrinos<\/a>\u00a0oscilantes \u2013 que pueden ser motivadores desde el punto de vista de la ense\u00f1anza y del aprendizaje de la F\u00edsica. Finalmente, se discute la probable superaci\u00f3n de esa teor\u00eda por otra m\u00e1s completa.\u201d<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lepton1x.files.wordpress.com\/2013\/07\/leptonesquarks.jpg\" alt=\"Leptones y Quarks: \u00bfLas part\u00edculas fundamentales? | Leptonix\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Biblioteca para ni\u00f1os - El planeta Tierra\" \/><\/div>\n<div style=\"text-align: justify;\">Los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a>\u00a0s\u00f3lo interaccionan entre s\u00ed mediante fuerzas d\u00e9biles y\/o electromagn\u00e9ticas. Los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">quarks<\/a>, sin embargo, interaccionan por cualquiera de las tres fuerzas indicadas. Y, en todo esto, la gravedad est\u00e1 ausente y hace que la teor\u00eda est\u00e9 incompleta. De todas las maneras, no debemos quitar m\u00e9rito a tan compleja construcci\u00f3n de la mente humana que tan buenos resultados nos ha dado.<\/div>\n<div style=\"text-align: justify;\">Gordon Kane, un f\u00edsico te\u00f3rico de la Universidad de Michigan nos dice:<\/div>\n<blockquote>\n<div style=\"text-align: justify;\">\u201c\u2026 el Modelo Est\u00e1ndar es, en la historia, la m\u00e1s sofisticada teor\u00eda matem\u00e1tica sobre la Naturaleza. A pesar de la palabra \u201cmodelo\u201d en su nombre, el Modelo Est\u00e1ndar es una teor\u00eda comprensiva que identifica las part\u00edculas b\u00e1sicas y especifica c\u00f3mo interact\u00faan. Todo lo que pasa en nuestro mundo (excepto los efectos de la gravedad) es resultado de las part\u00edculas del Modelo Est\u00e1ndar interactuando de acuerdo con sus reglas y ecuaciones.\u201d<\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\">De acuerdo con el Modelo Est\u00e1ndar,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">quarks<\/a>\u00a0son part\u00edculas verdaderamente elementales, en el sentido de que no poseen estructura interna. Las part\u00edculas que tienen estructura interna se llaman\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a><\/a>; est\u00e1n constituidas por\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">quarks<\/a>:\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">bariones<\/a>\u00a0cuando est\u00e1n formadas por tres\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">quarks<\/a>\u00a0o tres antiquarks, o\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a><\/a>\u00a0cuando est\u00e1n constituidas por un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">quark<\/a>\u00a0y un antiquark.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Se ha descubierto una quinta fuerza fundamental del universo? | Enterarse\" \/><img decoding=\"async\" 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\" alt=\"Los bosones son las part\u00edculas que hacen el trabajo de las fuerzas f\u00edsicas\" \/><\/div>\n<div style=\"text-align: justify;\">Pero \u00bfC\u00f3mo se da la interacci\u00f3n? \u00bfQui\u00e9n \u201ctransmite el mensaje\u201d de la fuerza entre las part\u00edculas que interact\u00faan? Eso nos lleva a las part\u00edculas mediadoras o part\u00edculas de fuerza o, tambi\u00e9n, part\u00edculas virtuales.<\/div>\n<div style=\"text-align: justify;\">Las interacciones fundamentales tienen lugar como si las part\u00edculas que interact\u00faan \u201cintercambiasen\u201d otras part\u00edculas entre s\u00ed. Esas part\u00edculas mediadoras ser\u00edan los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>\u00a0en la interacci\u00f3n electromagn\u00e9tica, los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a><\/a>\u00a0en la interacci\u00f3n fuerte, las part\u00edculas W y Z en la interacci\u00f3n d\u00e9bil y los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a>\u00a0(a\u00fan no detectados) en la interacci\u00f3n gravitacional. Es decir, part\u00edculas el\u00e9ctricamente cargadas interactuar\u00edan intercambiando\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>, part\u00edculas con carga color interactuar\u00edan intercambiando\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a><\/a>, part\u00edculas con carga d\u00e9bil intercambiar\u00edan part\u00edculas W y Z, mientras que part\u00edculas con masa intercambiar\u00edan\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a>.<\/div>\n<div style=\"text-align: justify;\">Las part\u00edculas mediadoras pueden no tener masa, pero tienen energ\u00eda, o sea, son pulsos de energ\u00eda. Por eso, se llaman virtuales. De los cuatro tipos de part\u00edculas mediadoras 8, las del tipo W y Z tienen masa, pero es com\u00fan que todas sean llamadas part\u00edculas virtuales.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Bosones W y Z - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Bosones W y Z - Wikiwand\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a1Pero faltan los campos! Los cuatro campos. Sabemos que un cuerpo con masa crea alrededor de s\u00ed un campo gravitacional, un campo de fuerza que ejerce una fuerza sobre otro cuerpo masivo y viceversa. An\u00e1logamente, un cuerpo cargado el\u00e9ctricamente, crea un campo electromagn\u00e9tico (si est\u00e1 en reposo, se percibe s\u00f3lo su componente el\u00e9ctrico, si est\u00e1 en movimiento se manifiesta tambi\u00e9n el componente magn\u00e9tico) y ejerce una\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a>\u00a0sobre otro cuerpo electrizado y viceversa.<\/div>\n<div style=\"text-align: justify;\">El problema en esa bella simetr\u00eda de cuatro cargas, cuatro interacciones, cuatro fuerzas, cuatro tipos de part\u00edculas mediadoras y cuatro campos es que a\u00fan no hemos podido detectar ning\u00fan\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>\u00a0y la gravedad, en s\u00ed, no encaja bien en esa teor\u00eda llamada Modelo Est\u00e1ndar.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRzNWqfBiMV1nZoU6ntukjsMASVK8AZyvEkoQ&amp;usqp=CAU\" alt=\"Los 6 tipos de bosones (y sus caracter\u00edsticas)\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQWPUL2_K0LezhLh5ssnS9_Tjz6pVU4t1jCXA&amp;usqp=CAU\" alt=\"Qu\u00e9 es el Bos\u00f3n de Higgs? \u2013 S\u00f3lo es Ciencia\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Sabemos de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> emisarios pero&#8230;. \u00bfD\u00f3nde est\u00e1 el Gravit\u00f3n?<\/div>\n<div style=\"text-align: justify;\">La F\u00edsica actual busca una teor\u00eda m\u00e1s amplia que el modelo est\u00e1ndar . Una teor\u00eda que d\u00e9 una descripci\u00f3n completa, unificada y consistente de la estructura fundamental del universo. \u00bfSer\u00e1 la compleja\u00a0<strong>Teor\u00eda de cuerdas,\u00a0<\/strong>que integra tambi\u00e9n la interacci\u00f3n gravitatoria?<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnKZwZ-E_B3zIVtsTLGAKJLJPoKSt9iQs1bg&amp;usqp=CAU\" alt=\"Archivo:Interacciones del modelo est\u00e1ndar de la f\u00edsica de particulas.png -  Wikipedia, la enciclopedia libre\" \/><\/div>\n<div>\n<p style=\"text-align: justify;\">El modelo est\u00e1ndar es una poderosa herramienta pero no cumple todas las expectativas; no es un modelo perfecto. En primer lugar, podr\u00edamos empezar por criticar que el modelo tiene casi veinte constantes que no se pueden calcular. Desde luego, se han sugerido numerosas ideas para explicar el origen de todos estos par\u00e1metros o n\u00fameros inexplicables y sus valores, pero el problema de todas estas teor\u00edas es que los argumentos que dan nunca han sido enteramente convincentes. \u00bfPor qu\u00e9 se iba a preocupar la naturaleza de una f\u00f3rmula m\u00e1gica si en ausencia de tal f\u00f3rmula no hubiera contradicciones? Lo que realmente necesitamos es alg\u00fan principio fundamental nuevo, tal como el principio de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>, pero no queremos abandonar todos los dem\u00e1s principios que ya conocemos. \u00c9sos, despu\u00e9s de todo, han sido enormemente \u00fatiles en el descubrimiento del modelo est\u00e1ndar. El mejor lugar para buscar un nuevo principio es precisamente donde se encuentran los puntos d\u00e9biles de la presente teor\u00eda y, construimos m\u00e1quinas como el LHC para que nos diga lo que no sabemos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"12 curiosidades sobre el LHC del CERN - Fundaci\u00f3n Aquae\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQueesEnZj-_rE4D6hVQtP4UKsOmTqmYoGwUQ&amp;usqp=CAU\" alt=\"El CERN, el lugar en el que se guardan los secretos del universo | Cultura\" \/><\/p>\n<p style=\"text-align: justify;\">M\u00e1quinas enormes de grandes energ\u00edas para poder verificar los objetos m\u00e1s peque\u00f1os del Universo<\/p>\n<p style=\"text-align: justify;\">Una regla universal en la f\u00edsica de part\u00edculas es que para part\u00edculas con energ\u00edas cada vez mayores, los efectos de las colisiones est\u00e1n determinados por estructuras cada vez m\u00e1s peque\u00f1as en el espacio y en el tiempo. El modelo est\u00e1ndar es una construcci\u00f3n matem\u00e1tica que predice sin ambig\u00fcedad c\u00f3mo debe ser el mundo de las estructuras a\u00fan m\u00e1s peque\u00f1as. Pero existen varias razones para sospechar que sus predicciones pueden, finalmente (cuando podamos emplear m\u00e1s energ\u00eda en un nivel m\u00e1s alto), resultar equivocadas.<\/p>\n<p style=\"text-align: justify;\">Vistas a trav\u00e9s del microscopio, las constantes de la naturaleza parecen estar cuidadosamente ajustadas sin ninguna otra raz\u00f3n aparente que hacer que las part\u00edculas parezcan lo que son. Hay algo muy err\u00f3neo aqu\u00ed. Desde un punto de vista matem\u00e1tico no hay nada que objetar, pero la credibilidad del modelo est\u00e1ndar se desploma cuando se mira a escalas de tiempo y longitud extremadamente peque\u00f1as, o lo que es lo mismo, si calculamos lo que pasar\u00eda cuando las part\u00edculas colisionan con energ\u00edas extremadamente altas. \u00bfY por qu\u00e9 deber\u00eda ser el modelo v\u00e1lido hasta aqu\u00ed? Podr\u00edan existir muchas clases de part\u00edculas s\u00faper pesadas que no han nacido porque se necesitan energ\u00edas a\u00fan inalcanzables. \u00bfD\u00f3nde est\u00e1 la part\u00edcula de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>? \u00bfC\u00f3mo se esconde de nosotros el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Hay teor\u00edas alternativas al modelo est\u00e1ndar de part\u00edculas? | Las  cient\u00edficas responden | EL PA\u00cdS\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQYIWRZzQvAQNhhk39JRC1RqRSCxThwippISg&amp;usqp=CAU\" alt=\"Un experimento desaf\u00eda el Modelo est\u00e1ndar de la f\u00edsica de part\u00edculas\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Los F\u00edsicos han buscado al Gravit\u00f3n por todas partes pero&#8230; \u00a1No aparece!<\/p>\n<p style=\"text-align: justify;\">Parece que el Modelo est\u00e1ndar no admite la cuarta fuerza y tendremos que buscar m\u00e1s profundamente, en otras teor\u00edas que nos hablen y describan adem\u00e1s de las part\u00edculas conocidas de otras nuevas que est\u00e1n por nacer y que no excluya la Gravedad. Ese es el Modelo que necesitamos para conocer mejor la Naturaleza.<\/p>\n<p style=\"text-align: justify;\">Claro que las cosas no son tan sencilla y si deseamos evitar la necesidad de un delicado ajuste de las constantes de la naturaleza, creamos un nuevo problema: \u00bfC\u00f3mo podemos modificar el modelo est\u00e1ndar de tal manera que el ajuste fino no sea necesario? Est\u00e1 claro que las modificaciones son necesarias, lo que implica que muy probablemente haya un l\u00edmite m\u00e1s all\u00e1 del cual el modelo tal como est\u00e1 deja de ser v\u00e1lido. El modelo est\u00e1ndar no ser\u00e1 nada m\u00e1s que una aproximaci\u00f3n matem\u00e1tica que hemos sido capaces de crear, de forma que todos los fen\u00f3menos que hemos observado hasta el presente est\u00e1n reflejados en \u00e9l, pero cada vez que se pone en marcha un aparato m\u00e1s poderoso, tenemos que estar dispuestos a admitir que puedan ser necesarias algunas modificaciones del modelo para incluir nuevos datos que antes ignor\u00e1bamos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"LHC Physics GRS PY 898 B8\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es el CERN? - Fundaci\u00f3n Aquae\" \/><\/p>\n<p style=\"text-align: justify;\">M\u00e1s all\u00e1 del modelo est\u00e1ndar habr\u00e1 otras respuestas que nos lleven a poder hacer otras preguntas que en este momento, no sabemos ni plantear por falta de conocimientos.\u00a0 Si no conoci\u00e9ramos que los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\">protones<\/a>\u00a0est\u00e1n formados por Quarks, \u00bfC\u00f3mo nos podr\u00edamos preguntar si habr\u00e1 algo m\u00e1s all\u00e1 de los Quarks?<\/p>\n<p style=\"text-align: justify;\">El gobierno de Estados Unidos, despu\u00e9s de llevar gastados miles de millones de d\u00f3lares, suspendi\u00f3 la construcci\u00f3n del\u00a0<em>super-colisionador superconductor<\/em>\u00a0de part\u00edculas asestando un duro golpe a la f\u00edsica de altas energ\u00edas, y se esfum\u00f3 la oportunidad para obtener nuevos datos de vital importancia para el avance de este modelo, que de momento es lo mejor que tenemos.<\/p>\n<p style=\"text-align: justify;\">Se han estado inventando nuevas ideas, como la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/a>\u00a0y el technicolor. Los astrof\u00edsicos estar\u00e1n interesados en tales ideas porque predicen una gran cantidad de nuevas part\u00edculas superpesadas, y tambi\u00e9n varios tipos de part\u00edculas que interaccionan ultra-d\u00e9bilmente, los\u00a0<em>techni<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/a><\/em>. \u00c9stas podr\u00edan ser las WIMP\u2019s (<em>Weakly Interacting Massive Particles<\/em>, o Part\u00edculas Masivas D\u00e9bilmente Interactivas) que pueblan los huecos entre las galaxias, y ser\u00edan as\u00ed las responsables de la masa perdida que los astrof\u00edsicos siguen buscando y llaman\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/04\/18\/enganosa-perfeccion\/#\">\u201c<\/a><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\u041d\u043e\u0432\u0430\u044f \u0444\u0438\u0437\u0438\u043a\u0430\u00bb \u0431\u0440\u043e\u0441\u0430\u0435\u0442 \u0432\u044b\u0437\u043e\u0432 \u0421\u0442\u0430\u043d\u0434\u0430\u0440\u0442\u043d\u043e\u0439 \u043c\u043e\u0434\u0435\u043b\u0438 - Hi-News.ru\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Que aparezcan \u201ccosas\u201d nuevas y adem\u00e1s, imaginarlas antes, no es f\u00e1cil. Recordemos c\u00f3mo Paul Dirac se sinti\u00f3 muy inc\u00f3modo cuando en 1931 dedujo, a partir de su ecuaci\u00f3n del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/04\/18\/enganosa-perfeccion\/#\">electr\u00f3n<\/a>, que deber\u00eda existir una part\u00edcula con carga el\u00e9ctrica opuesta. Esa part\u00edcula no hab\u00eda sido descubierta y le daba reparo perturbar la paz reinante en la comunidad cient\u00edfica con una idea tan revolucionaria, as\u00ed que disfraz\u00f3 un poco la noticia: \u201c<em>Quiz\u00e1 esta part\u00edcula cargada positivamente, tan extra\u00f1a, sea simplemente el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a><\/em>\u201d, sugiri\u00f3. Cuando poco despu\u00e9s se identific\u00f3 la aut\u00e9ntica antipart\u00edcula del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/04\/18\/enganosa-perfeccion\/#\">electr\u00f3n<\/a>\u00a0(el positr\u00f3n) se sorprendi\u00f3 tanto que exclam\u00f3: \u201c<em>\u00a1Mi ecuaci\u00f3n es m\u00e1s inteligente que su inventor!<\/em>\u201d.<\/p>\n<p style=\"text-align: justify;\">&#8220;La ecuaci\u00f3n de Dirac se formul\u00f3 originalmente para describir el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, las referencias se har\u00e1n respecto a <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, aunque actualmente la ecuaci\u00f3n se aplica a otros tipos de part\u00edculas elementales de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> \u00bd, como los\u00a0<a title=\"Quarks\" href=\"https:\/\/es.wikipedia.org\/wiki\/Quarks\">quarks<\/a>. Una ecuaci\u00f3n modificada de Dirac puede emplearse para describir de forma aproximada los\u00a0<a title=\"Prot\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Prot%C3%B3n\">protones<\/a>\u00a0y los\u00a0<a title=\"Neutr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Neutr%C3%B3n\">neutrones<\/a>, formados ambos por part\u00edculas m\u00e1s peque\u00f1as llamadas <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (por este hecho, a <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> no se les da la consideraci\u00f3n de part\u00edculas elementales).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/db114bc3dc7141ebbc9c9571ae41ad1b3c4f180b\" alt=\"{\\displaystyle \\left(\\alpha _{0}mc^{2}+\\sum _{j=1}^{3}\\alpha _{j}p_{j}\\,c\\right)\\psi (\\mathbf {x} ,t)=i\\hbar {\\frac {\\partial \\psi }{\\partial t}}(\\mathbf {x} ,t)}\" \/><\/p>\n<p style=\"text-align: justify;\">siendo\u00a0<em>m<\/em>\u00a0la\u00a0<a title=\"Masa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa\">masa<\/a>\u00a0en reposo del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>,\u00a0<em>c<\/em>\u00a0la\u00a0<a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\">velocidad de la luz<\/a>,\u00a0<em>p<\/em>\u00a0el operador de momento,\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/de68de3a92517953436c93b5a76461d49160cc41\" alt=\"\\hbar \" \/>\u00a0la constante reducida de\u00a0<a title=\"Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Planck\">Planck<\/a>,\u00a0<strong>x<\/strong>\u00a0y\u00a0<em>t<\/em>\u00a0las coordenadas del\u00a0<a title=\"Espacio (f\u00edsica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espacio_(f%C3%ADsica)\">espacio<\/a>\u00a0y el\u00a0<a title=\"Tiempo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tiempo\">tiempo<\/a>, respectivamente; y\u00a0<em>\u03c8<\/em>\u00a0(<strong>x<\/strong>,\u00a0<em>t<\/em>) una funci\u00f3n de onda de cuatro componentes. La funci\u00f3n de onda ha de ser formulada como un\u00a0<a title=\"Espinor\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espinor\">espinor<\/a>\u00a0(objeto matem\u00e1tico similar a un\u00a0<a title=\"Vector (espacio eucl\u00eddeo)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Vector_(espacio_eucl%C3%ADdeo)\">vector<\/a>\u00a0que cambia de signo con una rotaci\u00f3n de 2\u03c0 descubierto por Pauli y\u00a0<a title=\"Paul Dirac\" href=\"https:\/\/es.wikipedia.org\/wiki\/Paul_Dirac\">Dirac<\/a>) de cuatro componentes, y no como un simple\u00a0<a title=\"Escalar (f\u00edsica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Escalar_(f%C3%ADsica)\">escalar<\/a>, debido a los requerimientos de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial. Los \u03b1 son operadores lineales que gobiernan la funci\u00f3n de onda, escritos como una\u00a0<a title=\"Matriz (matem\u00e1tica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Matriz_(matem%C3%A1tica)\">matriz<\/a>\u00a0y son matrices de 4\u00d74 conocidas como\u00a0<strong>matrices de Dirac<\/strong>. Hay m\u00e1s de una forma de escoger un conjunto de matrices de Dirac; un criterio pr\u00e1ctico es:<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/213988e85d4e98fe1125355625b3bed96a4252fe\" alt=\"{\\displaystyle \\alpha _{0}={\\begin{bmatrix}1&amp;0&amp;0&amp;0\\\\0&amp;1&amp;0&amp;0\\\\0&amp;0&amp;-1&amp;0\\\\0&amp;0&amp;0&amp;-1\\end{bmatrix}}\\quad \\alpha _{1}={\\begin{bmatrix}0&amp;0&amp;0&amp;1\\\\0&amp;0&amp;1&amp;0\\\\0&amp;-1&amp;0&amp;0\\\\-1&amp;0&amp;0&amp;0\\end{bmatrix}}}\" \/><\/p><\/blockquote>\n<blockquote><p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/f3fd41b379ac55a4cba778fb90744d318a38efc3\" alt=\"{\\displaystyle \\alpha _{2}={\\begin{bmatrix}0&amp;0&amp;0&amp;-i\\\\0&amp;0&amp;i&amp;0\\\\0&amp;i&amp;0&amp;0\\\\-i&amp;0&amp;0&amp;0\\end{bmatrix}}\\quad \\alpha _{3}={\\begin{bmatrix}0&amp;0&amp;1&amp;0\\\\0&amp;0&amp;0&amp;-1\\\\-1&amp;0&amp;0&amp;0\\\\0&amp;1&amp;0&amp;0\\end{bmatrix}}}\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La ecuaci\u00f3n de Dirac describe las amplitudes de probabilidad para un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> solo. Esta teor\u00eda de una sola part\u00edcula da una predicci\u00f3n suficientemente buena del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y del\u00a0<a title=\"Momento magn\u00e9tico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Momento_magn%C3%A9tico\">momento magn\u00e9tico del electr\u00f3n<\/a>, y explica la mayor parte de la estructura fina observada en las l\u00edneas espectrales at\u00f3micas. Tambi\u00e9n realiza una peculiar predicci\u00f3n de que existe un conjunto infinito de estados cu\u00e1nticos en que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> tiene energ\u00eda negativa. Este extra\u00f1o resultado permite a Dirac predecir, por medio de las hip\u00f3tesis contenidas en la llamada\u00a0<em>teor\u00eda de los agujeros<\/em>, la existencia de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> cargados positivamente. Esta predicci\u00f3n fue verificada con el descubrimiento del\u00a0<a title=\"Positr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Positr%C3%B3n\">positr\u00f3n<\/a>, el a\u00f1o\u00a0<a title=\"1932\" href=\"https:\/\/es.wikipedia.org\/wiki\/1932\">1932<\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\">Cuando en su ecuaci\u00f3n apareci\u00f3 el Positr\u00f3n, Dirac dijo:\u00a0\u201c<em>Quiz\u00e1 esta part\u00edcula cargada positivamente, tan extra\u00f1a, sea simplemente el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a><\/em>\u201d Y cuando fue encontrado:<\/p>\n<p style=\"text-align: justify;\">\u00a0\u201c<em>\u00a1Mi ecuaci\u00f3n es m\u00e1s inteligente que su inventor!<\/em>\u201d.<\/p>\n<p style=\"text-align: justify;\">Este \u00faltimo comentario es para poner un ejemplo de c\u00f3mo los f\u00edsicos trabajan y buscan caminos matem\u00e1ticos mediante ecuaciones de las que, en cualquier momento (si est\u00e1n bien planteadas), surgen nuevas ideas y descubrimientos que ni se pod\u00edan pensar. As\u00ed pas\u00f3 tambi\u00e9n con las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general, donde Schwarzschild dedujo la existencia de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Se detectaron por vez primera las ondas gravitacionales de Einstein\" \/><\/p>\n<p style=\"text-align: justify;\">Se piensa que al principio del comienzo del tiempo, cuando surgi\u00f3 el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, las energ\u00edas eran tan altas que all\u00ed reinaba la simetr\u00eda total; s\u00f3lo hab\u00eda una sola fuerza que todo lo englobaba. M\u00e1s tarde, a medida que el universo se fue expandiendo y enfriando, surgieron las cuatro fuerzas que ahora conocemos y que todo lo rigen. Tenemos los medios, en los super-colisionadores de part\u00edculas, para viajar comenzando por 1.000 MeV, hasta finalizar en cerca de 10<sup>19<\/sup>\u00a0MeV, que corresponde a una escala de longitudes de aproximadamente 10<sup>&#8211;<\/sup><sup>30<\/sup>\u00a0cm. Howard Georgi, Helen Quinn y Steven Weinberg descubrieron que \u00e9sta es la regi\u00f3n donde las tres constantes de acoplamiento\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>\u00a0se hacen iguales (U(1), SU(2) y SU(3)); resultan ser lo mismo. \u00bfEs una coincidencia que las tres se hagan iguales simult\u00e1neamente? \u00bfEs tambi\u00e9n una coincidencia que esto suceda precisamente en esa escala de longitud? Faltan s\u00f3lo tres ceros m\u00e1s para alcanzar un punto de retorno. Howard Georgi y Sheldon Glashow descubrieron un modelo genuinamente unificado en el dominio de energ\u00edas de 10<sup>19<\/sup>\u00a0MeV tal que, cuando se regresa de all\u00ed, espont\u00e1neamente surgen las tres fuerzas\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/26\/%c2%bfque-habra-mas-alladel-modelo-estandar\/?preview=true&amp;preview_id=7748&amp;preview_nonce=d48333e5a8#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>\u00a0tal como las conocemos. De hecho, ellos encontraron el modelo; la f\u00f3rmula ser\u00eda SU(5), que significa que el multiplote m\u00e1s peque\u00f1o debe tener cinco miembros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Thesaltasin's Blog \u2013 Laman 28 \u2013 BARANGSIAPA YANG BERPENDAPAT BAHWA ALQUR'AN  YANG DISUSUN OLEH SHAHABAT UTSMAN BIN AFFAN AS ITU TIDAK LENGKAP ATAUPUN  CACAT . . . . . SEPERTI YANG TELAH\" \/><img decoding=\"async\" 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\" alt=\"PPT - Dunkle Materie PowerPoint Presentation, free download - ID:4287420\" \/><\/p>\n<h2 style=\"text-align: justify;\">Materia y Energ\u00eda Oscura\u2026 Un\u00a0Misterio\u2026Sin resolver.<\/h2>\n<p style=\"text-align: justify;\">Y, a todo esto, \u00bfD\u00f3nde est\u00e1 esa energ\u00eda oculta? \u00bfY donde la materia supuestamente perdida? Podemos suponer que la primera materia que se creo en el Universo fue la que llamamos (alg\u00fan nombre hab\u00eda que ponerle) \u201cMateria Oscura\u201d, esa clase de Ylem o sustancia primera del Universo que mejor ser\u00eda llamarla invisible, ya que, de no ser as\u00ed, dif\u00edcil ser\u00eda explicar c\u00f3mo se pudieron formar las primeras estrellas y galaxias de nuestro Universo a pesar de la expansi\u00f3n de <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a>, \u00bfD\u00f3nde est\u00e1 el origen de la fuerza de Gravedad que lo hizo posible, sino en esa materia escondida?<\/p>\n<p style=\"text-align: justify;\">\u00a1Lo dicho! Necesitamos saber, y, deseo que de una vez por todas, se cumpla lo que dej\u00f3 dicho Hilbert en su tumba de Gotinga (Alemania): \u201cTenemos que saber, \u00a1sabremos!. Pero\u2026<\/p>\n<p style=\"text-align: justify;\">\u00a1Que sea pronto!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\n<\/div>\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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F09%2F22%2Fmas-alla-del-modelo-estandar-%25c2%25bfque-habra-2%2F&amp;title=M%C3%A1s+all%C3%A1+del+Modelo+Est%C3%A1ndar+%C2%BFQu%C3%A9+habr%C3%A1%3F' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F09%2F22%2Fmas-alla-del-modelo-estandar-%25c2%25bfque-habra-2%2F&amp;title=M%C3%A1s+all%C3%A1+del+Modelo+Est%C3%A1ndar+%C2%BFQu%C3%A9+habr%C3%A1%3F' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Despu\u00e9s, en el \u00e1mbito de esa teor\u00eda, se enfocan aspectos \u2013el vacuo no es vac\u00edo; part\u00edculas desnudas y vestidas;\u00a0materia oscura\u00a0y viento oscuro; materia y antimateria; el campo y el\u00a0bos\u00f3n\u00a0de\u00a0Higgs;\u00a0neutrinos\u00a0oscilantes \u2013 que [&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":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27181"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=27181"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27181\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27181"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27181"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27181"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}