{"id":4341,"date":"2022-03-21T06:41:15","date_gmt":"2022-03-21T05:41:15","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4341"},"modified":"2022-03-21T06:41:26","modified_gmt":"2022-03-21T05:41:26","slug":"enganosa-perfeccion","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/03\/21\/enganosa-perfeccion\/","title":{"rendered":"Enga\u00f1osa perfeccion"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Del modelo est\u00e1ndar \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRg4wKsB5L-o9f__j8AJSBWQtq9SxNw0szqOQ&amp;usqp=CAU\" alt=\"Modelo Est\u00e1ndar\" \/><\/p>\n<p style=\"text-align: justify;\">\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 <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/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.<\/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.<\/p>\n<p style=\"text-align: justify;\">\n<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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Simetr\u00edas de las fuerzas y la materia | Instituto de F\u00edsica Corpuscular\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El modelo est\u00e1ndar explica con precisi\u00f3n muchos fen\u00f3menos que suceden en la naturaleza. Hasta la fecha, casi todas las pruebas experimentales de las tres fuerzas descritas por el modelo est\u00e1ndar est\u00e1n de acuerdo con sus predicciones. No obstante, este modelo posee inconsistencias te\u00f3ricas. Una de ellas predice que ciertas part\u00edculas no poseen masa, pero experimentos recientes han encontrado que estas s\u00ed la poseen. Ejemplo de esto son los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBw8PDw8NDQ8NDQ0NDQ8NDQ0NDQ8NDQ0NFREWFhURFRUYHSggGBolGxUVLTEtJTUrOi4uFx8\/ODMtOCgvLisBCgoKDg0OFw8PFSsdFR0tLzc3KystKy0tKys3LSstKysrKy0rKysrLTIrKystKystLSstLS0rKy0rLS0tLS4rLf\/AABEIAMIBAwMBIgACEQEDEQH\/xAAbAAADAQEBAQEAAAAAAAAAAAABAgMABAYFB\/\/EAEQQAAICAgECAgYFBwcNAAAAAAABAgMEERIFIRMxBhRBUWFxByIygZEjM0JSobHRFRZTVYKV8SRDVGJkkpOUorPBwtL\/xAAYAQEBAQEBAAAAAAAAAAAAAAABAgADBP\/EACQRAQEBAAEDBAIDAQAAAAAAAAABEQISITEDIkFRkfBhcbEy\/9oADAMBAAIRAxEAPwD8mGQEMj3x5KyQ8UBFIoqIGKKJCxQ6RYYVhYArAEIdEEEhkZIKNKDxHQqGR0lFOg6FTHTEA4iuJVIOjDXNKAjidTiTlAMMrmaF4lpRF0TitS0Boq0LJBh1JoRos0TZJIxWUaFaBRGhR9AaMSBG0AcGhsA2jFY2ghkZIeKCJtGKKJAiisUXImskEyMLFZtB0FIisGgoOg6JYEMgpDaFgQyMkHQ6whQEMh0HiUJRKJlRFHQkolUgaEOeUCbidbiSlAFSuZoRotJCSRNi0ZCNFWhGiCTQrHaA0B1MGh9GaGRiaBofRtFYxNBG0YcBYopFAiikUMgtGKKJGSG0KQ0AbRtGJdBURtDKJONpEhkhlEdRDG0mhlEdRCojg0vE3Eooh4mxtT0FIfiHRsbSoZB0FIqAUMKNEUtoSUS2hZIw1yTiRkjsnE55xJsdJXO0K0WkhNEWLSaFaKNAaBk9A0U0KypGLoA4GUxDBMYHhEokBIokUlkhkjIZGDKIyiZIdIzUFEZRGSHQDSRgOoDIdI2DSqAVAokMkITVYfDLJB4gNQ8MHhnTxDxHDrk4G4nW4AcEDa5dGSOh1gcBGpozQ\/EDFkZIlOJ0NE5oKZXJKJJo6pxIuJNjpKjoVoq0K0bFJM2h9AaMybFZRomzEpgMAa2OlDpibCmWhRDImmFMzKpjJkkxkDLJjKRBMZMwx0JjqRzJnVhY07pcIa2q7bW5PUVCuuU5Nv5RYaMNGQ6ZzKQ6Y6nHSmOjnUh1MRi6GRGMx1IzKaNxFUhlIwDibgPsDEJuJOUToUW2kk220kkttt9kkicl\/gLIuJOUToYrRjrknEjJHZOJzziFVK5pIRotKIrQLlRaFaKtE5AUpEplZsjImrIYwCCupDbJoOzpqcVTHRFMdMNbFUejxumwxcKHUcmEbLMqUodPx7FutqP28mxfpRXbivJvW9o+F03Fd99NC2nfdXTtea5zUd\/tPcfTFKMM3GxK0o1YmDVCqK8opyl\/4jH8CeV2ziZO1rw9lspylOT5Tk3KTaS2\/kuyPvdfxumwow5YF1tuROveZGzeoT4x967PfLst9j5\/QKYW5NNFlLvV9tdKgrZVacppOW0t+Wz7H0hYOJi50sTCr8OuiquNn5Sdkp3SXJtuTfscTW+6QSe218vokcXxHZnOx49a5Omn89kS32ri\/wBFebb9y97Pc4fW+kXUZCfTl06rVeF61S4SvSv5Jt9u6Sg2+77HlfR70ceRVbm5FnqvT8b87fx5Tsn\/AEVUf0pPa\/FeZ3ZcsD1THx+GVjwybLcpWythfKHF+DXO2CitxfGb1FrXs3sjnlvyeOya+D1LBljX249jTlTZKDkvsyS8pL4Naf3kEfU9J4OOU4ycZThRhxnKEuUZTWJUuSftR8xHXj3mud84KGAkVolFSTnB2RXnBScOXbstoUlTGTPc+lPo9hY3q24Txq4UK7McbZW3WWzX1Mevm9cvqze9dktv2Jn0h9HsR42BfjVvBeRVK\/Idlk7VVjKMW5y33ctyiklrbkl8uc9Wdl30r3eHTPRdIxl1CE6Eoxz6q3ZjzilFZUIr61M15c0vJ+32+Wz6OV0zp8+j2ZtFN1VlWRGmq661ysyHyipNxX1VtOXZeXHzPheiWS6s\/DsXbWTXF\/Kb4P8AZJm6uqWzzB09Nkvy+dtrs9prs01pp+43M9D9IuAsfqV6itRuUchJeSc\/tf8AUpP7zm9EcLHvyKar4zvldcq448JOtRglylbOevJLekvPT3r231+3qTeHu6UfRvTzMdvyhZ4z+Vadn\/qfL5t935vu\/mz03UsaijqPUY4qcacXEyVFbclGyVKrkk33+1Yz5OH0+ieDk5Ur5RyaLaoQx1DcZwm0lJv\/AHvlx+Jpznn+jeF8PnbNs7umdEy8qLnjY9t0Iy4SlDjpS1vXd+fdHZ\/NDqf+hX\/hD+JfVxnmo6L5x8KRfpPSrcy+GNQlKyx9t9oxivOUn7EjtzvRzOorldfi3VVQ1ynLjpbel7fe0es+jClV43U879Oqh1wf6qVcpvX38fwJ5+pJx2L4cN5ZXmq+hYFuR6hVl3+tOTqryJ1VrCtvXbgknzSbWk+\/fXwPOdQwrKLbKLouFtU3CcX7JL96\/iVxbHCdVif1q7K7E\/8AWjJNfuPb\/TNhxjl4+RFaeTj6n8ZVvSf4SS+5E7ZynG3yrteNs+H5vJEpnRJEJnQRzzJSLSJSIq4mAYBKjoZASG0ViWQyYuhkThfV9GshVZuHbL7MMvHlJvyUfEjtnrfpnra6ryflPDpa+OpTT\/cfn6Pcekub\/KnT8XOT5ZfTq\/VeoQX2vCevDyNfqtp79zkybPdKZfbYr9E2DGzPeVZ2p6fRZkzk\/JSacY\/sc3\/ZPM9ZybLr7cq2Moyy5Syo8lrdc5Nxa+GvL5Hb6N+k92BDJrproshl1qFqyK3YtJSXltJrUn2Z8vJyJ2zlbbJznN7lJ6+SS9iSXZJeSQyXqtqbZ0yP0L6Q5LH6Z0nAo\/NTq9Ylx\/zs1CPd+\/crJP5nns\/B8bOjh8uNWHTVj3W\/o1U0QTvsfyl4n3te86\/RvrUMhYuDn1O+rCnPIx742eHZRVXF2Srl2anDUPLt7D4\/UOseIrIUV+BXfY7b3Kfi35E+XL8pPS+qm9qKSW\/eyeEs7K52XuN3Ua7MueTbT4tM7Jy9X8SVX5PWoR5R7rS4\/gd66t0\/+qo\/3jk\/wPPJjo69McrXoF1Xp\/8AVS\/vDI\/gH0VwY5fUseuMOFUsjxXXyc1XTBubjt+fZa2\/efAR9ToPWrsG1346r8R1yq3ZFzUYya213XfsF49rnlpy7zfD0Hpfly6l1X1at\/k1kLEr4+\/ajZZ8+z+6KOr6UuqKWRHAo7VY1dcLFH9KxLcYfKKkvvfwPJ9I6nZi3wyqlCVtbk4u2LnHlJNOTSa792TuzJzulkzads7vHk2uzny5eXu2TPT7z6n+m8+1+7XsvTiqWNhYHTIJ\/wCT0rKy2l2jbN8Y8vnKVh5XoNblmYkV5vLo1\/xInV6Rekd+fNTuVcEkvqVR4xbSaUpbbcn3et+W+3n36fQuEK8j1+98cbATtm\/17mmq6o++Tb3\/AGTSXjw7+WtnLn28O\/6WblLqXFd\/DxqoS+Em5S1+El+Ifoj4fyi+eufqtvhb\/W5R3r48d\/ds8v1XOnk325Nn27rHNr2R35RXyWl9xHDyrKLIXUyddtUlKE15p\/w\/iPRejp\/huv39T6UZy4dVtnvnKcKpe\/lZlc5f9pkXDwsFcu1mbkRsiv8AZ6VJcvk5zevfwPs5XVqLcWeTZhV+Nk50fFUL7IU2211OXiOC7pPxu6TW2\/M85m5U7pu21pyaUUopRhCCWowjFdoxS8kbjLfgcrI6ul9FysmMp48VKEZcZN31VfW0n5Skn7Udn80+o\/0cf+cx\/wD7PgOO\/YgcF7l+B0y\/f7+USz6\/fw+xn+j+ZTXK26EVXHXJrJpsfdpL6sZNvuz1f0bWqzB6riL85KmVkV7WpVSj+9L8T87aXwPoej\/W7cDIhk1ak4pxnW3qNtT+1B\/gvvSJ58LeNnyrhyk5b8ODHhznXBec5wgl8ZSSS\/ae6+mjKi8rGoT70Y0pS+HOa1+yH7T4VGb02jJ9er9ZtULPHowZVRgoW73FTt5NOEX7lvsj4XV+pWZV9uTe+Vt0+ctLSXsUV8EkkvkGdXKX4h\/542fbikRmUbJyOgiMokZI6ZEZoLFxDRh9GJxRkg6Ahi0FGRtBSJw6yR14GZbRNW0zdc0nHa01KL84yT7Si\/an2OZIdIMbVrJ8pOXGMOTb4wXGEd+yK9iCicSkSsC1U5R3xlKPKMoS4trcJLTi\/g0ZIWI6NidHQUgoOjYGQ6YgyMFEwoRDIQdHTk5k7Iwreo1V\/YqguNalrvPXtk\/a3tnMhhwaXQNFNB4jjarZkuVNVHFJVWXWct95ysUF3XwUF+Jz8R9AbDMbSNCSY0pE5MWLJk5SDKRGUgVgSkTlI0mTbDVyG5CtititmIsnMLkJJmMIzA2YknQQoKRaWQyRkikUDAojpBih0jDQSGSCkOkZOhEqkKkUQhkhkgoZGwBo3EbQyQ4NKojKIUgozaKQ2gB2IEGxXIRyM2HcicpCSmTlMnVYeUyM5iSmTlINVIaUiUpAkybYWrkM2I2K5Ctk6rDOQjkBsVjrYLkK2ZisxbZhDAzpQyJplEy0HRSJNDxMykR0ImMhQdDIRMdGBkMhUxkIMmOmT2ZMQtsKZHkOmZlUxiSkHmZjtiuQjkSnMGxSUyUrCcpiORNq5DymI5CNitgqQXIRsDYrYKkZsVsDYrZJbYrYdgMQYGEDRWArFYzAzYSGMYGUiyiZCLHUi04umUjI50x4swdEWUTOeMikZCFkMiUWUTMlRDEkxkzBRB0KmMmIYKNsJtYUzbABmZmyUmPIlIzQkmI2OxGTXSFbFbCxSSDYjYWKwUzYrMACxgBKkDaAMAQRiMdiMxLsxtmAlTGTJbDsNOLKQ8ZEExkxlFjpUh4yOZSHjIpOOqMikZHLGRSMjDHSmMmQjIfkKFlIZMgmFSMHQpDcjn5hUzMvsDZJTG5GYzFaNszZtZNoRoqxWYotCNFpIm0CpUmhGVaJyQYrSbBsLEDCIUAOxYTMGwNiAYjYzZNsCUIoQUQBjEqEdGMaA6CYxSapEeJjClaI6MYoUUEJjJAxjGYwUYxgYZAMZmYGYxmKxWYximycgmClKQjMYFwAhMZgAzGEFZNmMCiMJjAX\/9k=\" alt=\"Viral | \u00bfSe puede resolver (\u2202 + m) \u03c8 = 0? Conoce m\u00e1s sobre la famosa ' ecuaci\u00f3n del amor' | Ecuaci\u00f3n de Dirac | Matem\u00e1ticas | RESPUESTAS | MAG.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0Ecuaci\u00f3n de Dirac Se define la part\u00edcula libre como aquella que no est\u00e1 sometida a ninguna fuerza. La ecuaci\u00f3n de Dirac, la cual es una formulaci\u00f3n relativista de la mec\u00e1nica cu\u00e1ntica que describe los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> fundamentales del modelo est\u00e1ndar.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Diagramas de Feynman (11)\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Los diagramas de Feynman para estudiar las interacciones entre part\u00edculas. El tercer cap\u00edtulo describe la estructura de la interacci\u00f3n d\u00e9bil. Finalmente, el \u00faltimo cap\u00edtulo estudia del fen\u00f3meno mediante el cual los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> se someten a oscilaciones de sus sabores al propagarse largas distancias.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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i8PsqFUxpXabbo7tE8iWRjAKy0MWDlyeDjSWonfobNWZiRljdt\/5SeYDUzR6OdT0w9nYdjJtJ0gaecxp04EaT1hW3E0ifETAL1eHZBboQK8pEXPJSqdvYIKOAk67Hz\/Dk2BXHY2PC4pukFVijppKkSVYSWaLDY\/eQifcxYmc3OEjNTslW2FxYsTLbCCoh1dFcoaurXLNzySyKfFh6H3weaToXvvNrVWk0r0XfstibepI0Kn+TNc5ashAffwd7wISiU2Vpqyy6Y9Kx1KfjUBsZ2\/xDZRmhhdDeWb5QFP8sfC5Z9RpP6w4JFEWdLMJJwDrEm\/BPmIjqaAf2hCeWELUsBrWVNu4FPSZPfnTMuDem6SV4PDrl7yy9NXIFBWWJty\/dNGIjY1mb2\/LLlq7XbWGs5vnrPZuC4c+wGhV6lQxiac\/yBFzejobPwPCtQcCRTFkZPoqPAQTNRKV4HzxZpY7TRW8RClw6ZJtCX3FAy40BJwoJomB7Xap9BsIFWUe4AABtl7D2hgAY++xRjC7WPbNoDxfaELvTuLJCq8m1AQO1xbkgiQB1jw8hjU1t4sHL9YH2P+cU8kbQpSlSmxgUQLbptix55HuiQyPCfO5aYlkJjs5W3rwAvqn+MsU2L4TQzkQ5k0NTvyZjLbEVzoC0ksC4m6cK46EzNGbKWzZYfb7fGMRsQhaR7DJZVxg\/etHblk4q+AX8jn82nPAV9VsyiCT2Wkesy\/s8SnbBxWcx2IgRC3EN0kJN\/ov8N8zTroKHN2zRPbmKu+zT5LTFkwogDchUz4FABi723OYvUYFO8NkqLqKCoLuTmAcv+51XxQn3jRu2CwvFNofvJcr3g762hi6hvavrnVraDk844dDk7lz8BLPnFRc+zOTGa7Ug8XREOi6i3sYJfHkunbJVWMJO2pgArDQH6x010E1uVmALv3a5Zs0QT9ciuwM0lptkp8iAI1y5oKqJSEUMWRyheYg+BQ\/7oYQpd7MUzlQoKXtsBv7YsbMVolqSvxbzKKcDKxjB8CrO2ZQV7moMFvTv7dOH2La1wgwpaOf4CEjhYw5Y9\/yIEZh5AN6A3CLKOLV4U09DIlRsslRC0DQ11j0BNhPKpTpR04sQq8itoU6kOGHvGtCQZBcxNKyGFmRq0z485IzMuSWKKz5Bn7WEsPkBt0ijpQTGpY58uerGRgwikqx7o26Km7a2umZd8s2NTgWX294coYG7RPv64Nnp3iLDktMvkLcBQaX4MMtW9nK6nUgZKxHlGRat+BKAy1gqJ62k47BBqH9\/ECstdkKfEr9ns7ynFvwBYCMKni3aP0fIUXSKBxr1QI3TyUgjDsk1pHHoITdNCfEA94jPIxRZoHml1iS7dPaVTk9o9nzg5JVh2iiNT0UrNdkaDM6FdFjKuxo1rfkiVIgohklJbwK+X+CkFAs5+KU7fXCDUQ1O1u1G5mU9SKUE1XRiKyN4izvzj9c5UIScjNTM9wWq7VzPdpgTLgUOnjy7RLHjk+eBiQ2u63VbAe3\/TUsg8FHgyforfJ+UAC8md\/BYzIH\/FxiGUkLDkjeMS3vSGH03EHWVqvP+qaRgjO5YmZ8pGS6pTttybhaVTa\/AblsZEaXdvcgU4ozWFV0F6J6dMzT+wJ1PgYRbfi4w0E3PWM4v5DcYR368Xmv\/h8dXapk26MBNhwplf7JlE9BlvGSzTD9Zc6puzUwxJqVYOUoowg0mHk9jUYC3S7N6yK1QDyPOnMShaHgIkjJSmLDwO2UvKa0VPKqdnkt5QtPTH819YuKl8Jr3fvpd\/9crL07tWot5gMShDgvlKeWoITESNs92bCW9TgzWfBvfwWrMzzahf4wDM+tUNJipqsBKu908AyWb5adtqseAT5Lot\/lErWWhcGqNp4sxWnPKmKTtBltLR0BnjOL3yq5dfbf\/1qyRRT2mOdPjc9ASTkdO8xOB4vzGN0aBZyl1OPZ0SrOAVogQvWBIZqqNF2xdtNCH3wiHpolXaPRSHduCk1oVziuQNy7SPuPxgPVcX\/cPtrbpIAon\/RXI+ie1\/Bezl\/e10sP2V6cFCISExE6MuEblvahoz6\/2vZABsVuiw42YwqXXsn5jSs\/yXaOPhRZOJTMIKtq0RxypwNtA8ZAZ+OefbbEuTJrppC7yR0pPk2raoFbW8SMJPYRLtBzo72L7\/0R7s2yT2WiR3IiujDgSWXUiMCwzAOmTIWAlGo+Ful0xOOyLNx9y4gCwkMauMKjB1fMnIGeJY8bftXM4xLf+fjNMLncIxACRFZ46EU7krDnR2dnZ1uDo\/fvl\/8XGdfb\/+9T4CKwLHdPppVZLFCr5ulANulI6EJjdkGr7ZMX1zk9nUYGXZ9DjKCmldXrOg1oRFYJIgxCOpMAllOKAlo4aVajXVr50TpX1kz0zL4eySztc7O\/+ouFPXvlcI7X\/\/zW9+8\/tXGXutXU1bGUmxJIEExqrjbOhqxoAq4544qz4y\/jolWCRjmSkK1y6aj9N+4kiLcLDEeMH0HBeZaVbez5dontyyZ+bVy+tHAnhA1uosfoUe\/vb3v33td79l0sGD6luMFQzKujq30Wk1Gq25JMLPtbtZWvz4k5368UcmbzPcUFiesYDXOwYCq\/GXNBkofm4yyXdz46F4IW3eJGyY8yLbtHCXLtxgfQRWcYiGOljGoUPoD12Mg\/X737\/8qz\/8oZDtP6G+SaNdL8hJOH6TKqfjQIJTj0\/mAm02TJBJ0yJjFmHAwoxupJVwOK3WzFWYAioCYzEO84Bp7sb43IDMgMZDpYBoo96yOymrZbxx+PAbRwCsPa\/sw8Ov\/O7d3\/3hXVFqf011eKcK7myzPRa7RzNxQZYfT45msTmFCQw1PaJ1XFOBBeQgVpBxjkyyosIIOACGNaEB6NTG7Yy11Gmatu+6B0OiCJaOvX64s+TwURfrKH35ZTzq\/tff\/e5f20XM8GrBSgmMfLktfLKRk69oyRdkZFsOImFuJXml3BVYNGlfAMyKNqDgAtRATibF6hd+LWJ91B6InIWtOhyRuWv9oJMmcL1xuKTr2LF25u7a\/ys8KrH2fdSTvvaO2gYt\/lCz6hV2ladMws8TksyZNnI29D86lh7ZasUwYGVw+SVN2PASljJp5GeoBq5vpZnJJhpjJwoFH3yklDO8lVRg0jp0+HjJsS6o2bvaKWnhsLSENFV1hs\/2r5t1CknKxCz\/MjyDLcEoJzngUUFOpjKZxjwh5U9q4RI8+NJjgvCQ0PgskIS5exqBJGRmQqHX0Ap\/fz1OTCaSLmL03I1fiRzpjgPIytxH3zx+tAKOYYaH44UM5flCUXpHbYb3j4DlCikOnrzz9HywPi0w4ywZ5yLkOfGpU2bJ5umXd04x5eilRgFcaWusCfJVGx8uNAl1uxhb0vTI81DQ3LU7oRHQHtbdSc+kI0folkrfem0\/FgCFYHiGarBS+eKnBKFACb8E\/0QzY8iyqIxYY5LsYChYJlrk6RePhgMLer645zAUe1A5yNiF0\/Yhq8\/ZDRhtm6\/y0qe2U2+f3OPuYv6CB39+3IGBJ\/GP452DJ95VnbPIsoz5qZkWW44zTy8rWKXFh2qESQlcMswW7HJiqjDdPPlwYOEq512Q3IWXULhLYFtWFpkaa+uaWrHOc0nivRtrOHXyfB9mePQyCQ3Q6i59lTL8\/oMnTrx74uA77dMskg5nbpZilGVZb0n3q3\/6McJDYIKljDWcZbq1eGEZPAS0Ywe40y\/YTwShPpltasLx1l1T18TBFwcGwovGYiBVnT\/NlGiGDK8TCSn0LM977LUTr7z22ol\/eweZ\/R8PvjrNbYQ3d\/LcuSFTi+xjCpvACwbUc2yBOMy2y3LsRL0wLFhxSNTXmoS1P\/NAci+DI62QriIZZW8p6+3tKWsrC5f4lbpaZOc\/On3Kf\/DIAXArZZC7u6OrQhL3tyN9ozYOHpxZGEZuSZj20wM8PsngdKRMnMMcFqw0pPD\/WzBBnfN0jAbYOoOc7pqaUXn2tvX0PFfG58P3hu8BoJFygKlPwkqQM9qKUvzp7i4tLX2v9OMONyNGwv9a4f6D70Z40zO1WFR68\/21t3Uix+dnhQMrC\/M6+2njxhfYtu2teO2TzMULHPC07G1hm3\/aNhB8oaxl4l8TlZ+nTp98m+m4dkorGiWxq6O0pKu0tORASWdn14EuIBAIF\/8DnhMHVekO6i2PxDCjwludYRbHhgXLbTQJf2LbtE2bXBOrGcosClKuls1lPT1lvp6WHqaUw3vxgxnYOvFt5GvlkKvOszFjNigVHig5cKizs+RABR6oKGHBMwrZwRPt93gq0qRm1dtY8lxUWyZfPx9eoolbv+5Jxp4Hjj4RLH81uLcN4q5s616ar9fbww+2PdGwsw1T1\/h3YT9Xfh58iqTjMfcO0L+u4ETPkEpk9wfeeJC9ev\/HZMEAqVyUvez6rMleDg\/WC9pHNulcunD6+d6t5exPbVtbgp16Lw+8xIZlvWcutDDPBLDQTp\/+Jf6SxrYJfeyRQ8pj6xEXcfju\/o65fur1zomZd4cqLRlJhtsuJOWp6A11nvkcqJB57cqH2wLu1FM2wOMOT2nZi\/1Y71YKvLZlT7edOePDDM\/f5H933+n3qSmM4XH4w9MjJQxHdbJfP3z4aDtRif6Os\/zdOmn\/wYPtd1+AqrEsmxrqMLm1QHrqadvrwXsY8Clx99OGhp3gVD4fTXHYC0idOweZ3teHT0XeqemkkyfPl7MJM+C4SToRCh7MXIcOHz52GBhqRwc7C1mef05S+4l\/k74Cc5JUgVUe7O7w2bMcrLaGpyHuAEgfD7zeM2fOoFcNBM89fyr8WiU07BM78Yd0FFWaN91IJfpLO\/gQmE4UD\/5q\/5frWZOaKrDKBnCQy83ce\/firT\/b48FfLz1aduHcuWRWvkPxtAHfAEZWi4\/GTJnn7ZMnP6A0NWWR1FmBoL1++GjXsaMMM7ynv58nRFF0v\/zq\/nBeiSET8sR8H\/fLVgXW5q3UD7bsbHj0QjlmdPKdtjMXdpw7B3x3Ryi1go4P8hbr84jl57GzFCVJYRw6UaGrY1f5lHQgthVHjx1\/8wi8u5S9dbbD3d3Budj+EwfDO1aogp4q3Mf9VFWBpbCBnct2XjgDD8u2Ihws+cKZM5CjJObbygOPC3bw3HP+NPgU3aV\/iofiWqLCPjzlfW6J9f2srw+pFSb+9hIUAhkrrWBnS8529LtpTdirYWmpNSklTln9mwWFsM2\/KUmqQyUSEZgqsDw8zp44U1aGSWpASVIen49cyucj8ESpUKIFdL4PPzqJ1d\/506ehYC4\/DSmesfdPnjwJmR9+vs3Yh\/ALToBXTmPgiQp\/Q6xLP2Yd\/R3d\/VihieK+l9+RJg\/DZJtFEAw2LInN8Sw5sD4yDgoY64zmJIc3db0hB2vnGZ\/vXC9mdGIHAWdB8MTgSsoPr5\/86KPTAEzfqVOYs\/r6+sp1rBx+AUcoLy\/3AKyLPR46\/eIlSFoSjmATsQC0PoY47O\/YU9LNaCxj\/\/79Ya\/KkpBuw0xlFZwpgYi02LC+vbcJTB1YZcQGNl84c+5cC3pUr4dmvsDtFRZCRr\/u56EtvuvXr3\/IPKc\/OikpYThFapfYJ1\/cZKyrG5qCdkipYe5S1tF9tvvsWUZ07+CJwnAJ3h0YqLfJpPGlIkToWUn3eAdLNWCJTElKLT4fZZAy6vZEUuzgQeH1rQMexGmHb2BrT0\/vhQF2CnJ730enz0vhJQh4f\/M1fBlylSTpXJwidJf2M11\/P0NiinbwRPgxi+BeDRYhLzXLruwlZYsbtweVNdKF4+FMHVg8wwcyts+3lUZg6FVP34AP0xbhVLYZe32K2lPn2SnMXB4Wbr4jNgARyItn1l3xcSnYx9BV9pecPXuWp7H2qbpDvyXKCZDALA56YjYanUmhpCLrrjtKdWCV8xJGpNJOCmb4DwZ8vuvvg5vtBX6\/lRMIrtKIUOVgDpc8p0+Dm433MDjp8hWAuxDR6qqo6ECZpgPyFKuAH\/0lHRVHuknL2f\/HCMDCrjA5dMWlzb9COic\/5MmMTWW5wzM6ZCgKlg98vS0tAzt8aGVlPWW95S+Rp4sk2EJ3SOQUHAu9CnjEeaYQ8oCHieLFSxf9vtldUsJxOlDS1VkCxU63yLL7u\/mJTDdtLZ0zYbPSwLh0noHNle9yKptqsIh2ily08Xxw\/YNy3\/sIUw9krxaqHHmk7d35xM69yC2YP\/SoZ4DH4F+FIaKDePPSVeUcapSmaJUcqADMoVh8q7uior+Dn\/nqwZenuzjOsXJC8lSaX8VLFbLzxo86W1V3lSrB8in1HqRxyE5ACNpeatvcwv8q3HFvG5XqGU88d+HMBSiAMEpxJEhibwO5Qv2u\/DxyrqCJxbx3II3sUOehIxXcNwG6LnS1iu5u\/tG0T6vSJCqOFZLGzYHVhpakePPY1zJk1SxMVc7CDC+17Lh+3ff+gK+nF\/I4V2kULimyZ8v2YobZvAxC8szWgErDJB2OePFSEf97HzI+vucGavB+dVHy0Egr1s7F2FgXlNP93YpniQffPcimHtdN5TkpPcRhAp4F0OCi0FzOJdxmiy0jdtxkEPP0s3PVbtxz6jp1dz09m\/FD2trWxtyorLQ98USPh6s0CNaZC2U7zqBKUx7y1nIKNiqEpPMnT\/6ZFV+C3B4EQJL4sDQ79MbhoxVEJTq6O86WUDWtk9yvShGppRbFexAzWyD0kuUkZWYe+pucZOHrHELMPv1uxurAgmv9U0\/PVgUCHZe04A42N3BZZmCAPM0DrPXMBbhoX7CyxjTVhxRCGXl0sZtf\/J9Px+qwHKx\/f+PocZx4VFHKzvaffessZfjC9lff2R\/RziEWPkSTCBwrQ05huRwThC2LU1QHznHJF8bvIhjBGnO1ntW2mWHYSbyLTi5TVJqNUC2eS\/YXQCyj7ML1ZCqAgu9Efeb8ybfLdaQFAnrFV\/+DtJugcbBeP3y05M1jFTgB8K2OfmDxHE4atIjAChTWnifEGY3Z4GCZWTgrKNhR4hTTZDnB4U9xiiIawRpzNWC1QHpvG0AaCiX1sp04iqro7j1nLvjOnYN4ebY3yD1xZPl64AAWamwAAA87SURBVM2KT+BQPVY10lW68z4P60NlUKK8VoIDYOwQSlpvViBYYke\/xw\/WO9AdqhIAC5LirCzDzBKBi9ogQTkd\/DjuOpZkCWxTY1boV+y99aytANbmNkocPQ07y860QZyVDSAMe89AtYjg+ZCHYhrXicSerk\/SzCkchr5yzR9SnvOoRtByJuDwEKTdR48ffxPZfBeTKkr2nO3HsyTgDvsjWTswzpx2VpDHxYhEZd6HMZ2l4CgqrSrIDmzNGcG+GKo8q2+vO5mYVPKyM2U+TFK+rXyUfm9vr49oqA\/lUQmnCnGwxs\/oQI568rT72pXQnq0PaAX6F8YhdI1zO7sO4Cq00rOsvx9qaeLkIpvRyKHDjv9lohjhVNCwW\/hW+7iVT75gMSojE7hF5zTLoVRRB1Tge2hY78IZ3wDP6L2hJ9BzkSprfuT6+PtDGYa9ffqTMcfg\/0Lyr+MBVRA7AnS0sx0VxOElnSSpicGA2Viq0s1lKRqhNZ5yu5smxmelxyv7EqdYWKww+Xih31QleAwyqvdYG3R354Cje3b0+jVQnVQIPOx9P3ievg+vX78+cQgfwtOFPz2hO4MADsWf\/OcpnIdLDolwF0rsPXa2ogOZlh8mtWvwyHL8IPm3U4wT9LaEOEHhGEZnsgN\/mw02wWqfcnKparDa+P1v7e0dwLv1lXlIRgbKTR\/99d5sVt7i8z17fceHk96ZKN64hr9Pny7nPoXvE5uvXbpyk6iVW+SeCWGM3SEghX+wm+rFjnCBaJ3KIbIUz0pUwAJmarbH2pRKMbB4zIkzwBOnVMBUgTUAAG0OsgGcpQxFDwdLOeO6C7KX78M\/M9Y8OFxTUzM4rglJunLpJgXU2ydPEViidNPNmm9ATaSjDC\/5x2DdfGZN9xGsFw8d6KaMP\/mFJYQXFLLzLMqMNcWzcsbtw+ZUZIpU2nUnZIPONLttXGGujmcNbFVUGpHmEZOw4FdH+1Cm8VFCbx4cqfHWjAxXM\/Z5iDPQ1OabV0RcXiBRWseDF69culxInFVCHZ7jdLaj9L1SwKodcTrSrTRQ0h3Gs6YglG4zv\/3slFhez1jCbG6aIWMdHtykJla2x447Vd2ARRnULwgW3K8bY0XHMzziVLbjw1\/+GU9ygT+NDFbTGyQ2VB18Ow\/UkPuVfna6\/OqlG8VB+tTVrasoJSspAZx0OJgYTFUHDoS5MEMEm\/aZ+Tkp48scv7llxMnmrxgL5ImbeqoBC9U+yPAenoD5Dfg+aLne6\/uwDxKQa3gIcGrnkUcvAy6DI8EaRWI3r4U0J0pXr53\/6D\/A24LzdLq7Sko7eNhVdENUdjIqiJJff+P1ff6JSBNtbnxW6Ga3U1mqEFZrwHXfwCUc\/Nlkka1OKXWXbw5OUisf8OGoBNlgDcRdZbWLFX9WoxCizz6vQa\/yhmgFV7+4GNLc1UuXbjDP21hoBuQtVgFAHeim8S8c0j9UgYddrx8+fPhoMkA5+YVlgReYhUjci5nDU0+eu2wKWimT9ItqwIKg6xlogSTlaRm43lvmU7q7QYy7ZnyE5Z93pJrhHPnPq8D2IVgUZLiJ3+VLNwuV3QekZoldvqqg9AHHCzsJPh9e8g9al0DgwdGKwyVdXccPYIafHAEDUsx02TihK8tUvyranMOwp7QKE78YSeWARcvAAPP1Puv7sJCx4urBIW+NF3I4w3stxMkIOuaFwIP7W1H1l8qqWyPkWehnLhRmCmnLUZEVX7x2qTioIJw\/eV5SNrwAsNx48pHX3+jMllhJSQlVUyUlB44dO0DD1GNvjM\/QS4jjYWMP1ZVzSaOJZdmJqgd1nFgYmQW7c1xoqwPL0+ajWywerBwBf6qEOBseruETQ6trbtes4M8BhxVVVd7bt4YYG63mKb34E9SuwPeg57tx7WLIDCKJlSvqPPwJLjwceePw4WOHGDtbQs+TDxx979ib7TQRaYwpy5mwn0MtAWIocHvptMsYnBBnmOFXDaTa5XGhqA4svplAJYRdpdLdiS5vDYXMir9A2H3uYe1DNXiqdPtW1a0qAGpwmE5svvQJ+U7hjSvFtBeBOKZdD6mj4Jid5AZH3ujqOtqVwbpLO0ksrOh68ziu6fm4NORynLlZnBXR7uVGylgGIqCZSTZlV1tcEeac8fcyjN\/vVa34B95RXUOPKamAn3hripFy\/RU86XZVNSStGlqk2eytuoP9YrEXzy3+4gZNObrxxbWLfGVUECxlnQBOhCCVBuxIZ2nJsWNwqV048opSdDaP0vdC3mg2yIIlz4Eb7kHYcOqNonuWUbYk8XovQ7Ayq+GeDUurFf\/gUn8wwohk\/+3z238FyLyVlYjbSFWN986t\/2SU4cncfDD2Dq4y0V2Gt1xm0uWb46eTUpO4NVvfaRzT4FTqSMmx429iNi8t6eCLzxifAVE6hqflyzYcRnXq3cDL6UiiYE2WbbhXthEJk0Ng7vh794VPqsGCa62hX3\/DuIMMPjRYg262ourW6K07EETe4RHl3EKCxcsKr2K4fvLFNUmcTDmgpSm4dOPTnwWGpY8cfbMLu\/JSzPC0RkV043tLu0PBcvJlgnkW5t\/yIlHIwGdMn8dwNQ4uIs9NUr6fgVnudlKNarDg462hyfyfV9VUVlV52OBQDU2sGvz8jneFiBl+iJ9YyNdMj1ZfuQY94RXIVdQCD1+e313FmKkuX714VRKvXrly5fKnb3cGzoG3Sx+XljB3oaJFsPFg8f2MSONU1t04ZXqWoMd1bRnKIESyMt4TGzokYZ4BcjP5WgYv9f+fV43U3LqdjUlKOc6nuTSPeilsChUvunPp2o0rkK+uXr1xWWI3AJJmsfjatUufMOmTL7744jI+ufYJvP7JJzdu9r39f9tF2nMYi3Pd4u7SLn+x013R8V7px5NdD+4TwPM79olx+FVJTpTZ85lhTAiG8sysKb8xMYzNBCys9yAMq6ruADcAsIaUSXn883ePenVKuDUPDo\/eGb70xRfXROnytWtXLkrs4o0bF4tFQO5mM9+fBytyqojQ2fxzafgkJlRp3kNq1U1TRUo\/3jPp5cyF3J7DOUMaJPQ0OTkJPS5DTmVjV0o4gtO1sulrf1JU7lY6E7CUeq\/y9u0h7Oi9w8gOuAyFaHlHBgmnIe\/o6NDIyMhwMUnCxDt1hXwGpSJaoC4j0WwA1MMI7AMHUMoSlUmA3e91d3V1AU7+GQ+TGH5rAO01kJ1Aa8cNRtyUYG6sBdxnTN+f7a\/74LbRyRxqv8h1JmC1e0kRZ4t5mTIKSUon0i2Sq9zxeL3eoVEqq0eGB6u9ypwbyT8JV0edKU7FpWM6PEINo3KDU0t5Xd3dAd70FvzmYSiKYXY9R6AMtiwzcEgCI1UQ7LYkwWAdt2E+nOUvfnJx9lG2Xu32djMBS\/L6+Tb5x+DQkF8ibh4eHb1zk2gryjS8zhgaLwBObcgYuktK34ME1R1RoWK34dbGQnycotslGDJtcTbM3\/xrwtITnIqD+b82zEoJa6yEHBtBGT6jLynyco2GT\/9kxXeQd7qGvXe8Q8PQN46wyhH6Fkne77Hh4UjbJevoOn7cH3Yskv01UG1IxtWqGYSWNRhcFvIk\/NYoo93B\/N+bpeh\/juBmZDh0GBcBz58RWOArEo11kTsNjlZ7AahhkkdrBtmgt0bku2\/\/7bNKqGOqhyJtF01Bh691nZSXjbdAFo9Nwm\/hCcqbbr0ftsQ0O2oIyqJL\/l2byqxAp5kLDOmTfEXueFMPFlIqv68UVw+PekfhhnjcEXYSg0fEvD4D2nrbw1xeVYOjCkARb9kS+AqdgvQ4YwY4TGAyZKo8fl6kbKY3oAdm0Vp73HFOr0f+5YhgEuWMclazF4UHxGl0dLiyppJ9VomDokoiZkMjf0N49v0FHK6qEqLWdT8XVgZ2+3DMzbYlQqoPvJI5wVmIlnLXS0DF3S6bE90W2mbcGuwqw5pqsOh7vyq93tGhoSHwp6HKweKRSqSl4BDJf62pBGY6PEIFT3WV987tW17VGV6lpYYQz5SMTCEI0ERlGJeMF\/DtG3BfAtrJwSwXYBi69dOzVPWFtGuwWSJ1FHGiY81DXNLKRnUUcKMCCLrm21W3bt0axALofm32PtHo+\/EUmzjVIweSlpGOZuOMedzcKBWQSscq3Dh9wa0erGG49+qa6sC3JutEt7emGeH46+c1t29XZQB4XheG5A9u30L5j1WPfgnrmycx48TyTy4wy3wmJ0ZdAn5PIO115bhPYA1eHWZ\/q6T5w2zfZ5+hHlNTOYhR+FnV8B3vrX1cpaF10CuovnB5ZwWsRHmikGWPVbZlo3k1ZoHZaB8fSPlu\/fSVtVqwJPAT8CxMSjo2iCoN4DYyUokawWAVxF0VkIXRIewOmbR4saLSFM8GWPmT7BHspH3AGKqrSEKNBtIM84W5EKHTa4TqE3z7nWHJTdIx+7wGUvhtSEqQpHA24AgpyTpSaVDLkfCghJX3bKxCTZtskkfg67DoKz8cgjEzy5GAs2rS7gPPgkpueHiQ1dA+K5\/fHrpzuwppZw0nDu37PBSpNIhBm8sU4vqk0fvaHYazjMlcJbCbKe2lYonNM8oyTYYwTj9LcgY8S0KweFIauVV16\/\/VYFKiDM8nsTGStHR8pZgouYGPjU4zKXs2LAeqnXQZvCmDOG1KfAT7eqtXStng5UFWWYnagLum6tadYpK0Bhkf1KdqEZIWDroWopx1Z2iwWtk9+KtlUO7kBDbMckSkBapP8JCRbgamMKxYgQsN2dCQUgBJkht9a6jaO+oF4jrY7OJHvzyiFbGZQ8Su4NcgTmnqwZKKR11icQ1fZwhQoScNj8LzQqlwcSGcMDh6Z5i1DxZP39ismjs3oJumTr+DHdkMcpY47G1mNW7GFU3SaTCj4+jg4CjqNNXKyqWvwLYVEZk5Mr+aoazcXK3MuyIpuVCEjD5cMwQ4jXLhgYb5viZIMb\/sFYHNBCwseIYHaUHz4sWSG2WaZlbtpweK5CeGW7f6NbaZgFU9OCgNopTsQpnGOwrA\/dcDZjKbkVLaPFwteocAp6HhatKq7uHmkl9lmwlYrsFmtyRVN2N\/J4n+qVXfALhm5Flj7BsAkt\/uHqxvkD0AS4U9AEuFPQBLhT0AS4U9AEuFBcGKArC+ekLKV8piv6uApdE88KzpLOBZGs2qv89\/6IFNYT+wBMCKevzhBza1NSwJ5CwE7IFNYdEcHzbLl\/G1sgdgqbAHYKmw\/w+xvkFdq9OetAAAAABJRU5ErkJggg==\" alt=\"Ecuaci\u00f3n Modelo Est\u00e1ndar de la F\u00edsica | Tu Minuto de F\u00edsica | At\u00f3mica -  YouTube\" \/><img decoding=\"async\" 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\" alt=\"Ecuaciones - Modelo Est\u00e1ndar Otra de las teor\u00edas f\u00edsicas reinantes, el modelo  est\u00e1ndar, describe el conjunto de part\u00edculas fundamentales que actualmente  se cree que forman nuestro universo. La teor\u00eda puede resumirse en\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Ecuaciones del del Modelo Est\u00e1ndar<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">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 <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>? \u00bfC\u00f3mo se esconde de nosotros el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>?<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTxaNgWBlutjb4vXjbBHEzG1UHwG-TOw7aiFyDTpyP4klDL3w86qVKfAqKVwz6VF9Tjaak&amp;usqp=CAU\" alt=\"Las constantes de la naturaleza - John D. Barrow\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTlI7uwxrH20owDcLPOeiIPrPENna5QNi8gvQ&amp;usqp=CAU\" alt=\"Las constantes de la Naturaleza : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">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;\">M\u00e1s all\u00e1 del modelo est\u00e1ndar habr\u00e1 otras respuestas para preguntas que, en este momento, no sabemos ni plantear.<\/p>\n<p style=\"text-align: justify;\">\n<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 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn3.gstatic.com\/images?q=tbn:ANd9GcRY8nDCIe7NcHr-G33IFzfK0AmL_qYLrun3UK--hMhtWYbV9iZF\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 De este pol\u00edgono abandonado en Texas han surgido los mayores hallazgos del siglo XXI<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Ingenier\u00eda UNA busca convenio con el Fermilab de Estados Unidos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;En agosto de 1982, Leon Lederman, director del Fermilab (el equivalente estadounidense al CERN) pronunci\u00f3 una apasionada conferencia en Colorado ante los mejores f\u00edsicos del pa\u00eds. Hab\u00eda en el aire una guerra entre Am\u00e9rica y Europa por\u00a0ser los primeros en descubrir el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>\u00a0y la administraci\u00f3n Reagan, en aquellos primeros a\u00f1os bastante manirrota, hab\u00eda declarado que\u00a0har\u00eda lo que fuese necesario\u00a0para que el logro fuese norteamericano.&#8221;<\/p>\n<h1><img decoding=\"async\" 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\" alt=\"Gran Colisionador de Hadrones: qu\u00e9 hemos descubierto con \u00e9l\" \/><\/h1>\n<p>&nbsp;<\/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 <em>super-colisionador superconductor<\/em> de 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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El fin de la supersimetr\u00eda?\" \/><\/p>\n<p style=\"text-align: justify;\">En la f\u00edsica de part\u00edculas, la\u00a0<a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>\u00a0es una simetr\u00eda hipot\u00e9tica que podr\u00eda relacionar las propiedades de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> y los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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eSG8TICOEmA2LwudI1eOl2Ujr4VbLviGk93GpkkIyF5AZ5GRseqOfvrw8RQcJfDszSLuTnbAyaVtxxGOIFaY+MW6A9NUnsiheGNL61ywfqI1BEa+GRn1+ntdRtTNEAGAAAPDYfdWHwx8ywr7m6k9uVYl8Ihrb4u+36vjWycBhzlw0h\/rWL7eGDtj4U0ozUZ3wDSGFUAVFCqOQUYA+ArfFYBqDdceto9nnjB3+tnlzzjOKJOWwJ+KKUjjqn2Ip3z7OImCt4YcgDB8TtWflGdtktXB\/rHVV+9Sxz8KnI+SLjWtJ5lRS7sFVQSxJwABuST0pbrvG5RwRfpM0mf7unFV7jCzXF1HaSyK0aBZp1jXSvqnMUWScnUw1EHovnWlKjnla4bsSZrie++jkaC1PJk2llA5kE+xGeXLPXauEXYOxBZmgEjMclpmaRth9pyTTD0CWMkwSgKST3ci6kBPPSQQVH5vKgTXQ27mF\/zhIUB\/slSR99erCKgrR0Kbi2HsXYa3HosO2nHqjwrvZ9kLaF3eDvYS4we5kZF8MhPZyMeFd0vJctiBixxsXUKpH2m32PQgGune3Tbd3DH5s5kHu0gKfjmrO\/LIOVjxe4t5Y4LsiSORtEc49U68ZWOZOQyARq6nHU1aRVafg4lz6S3e5DDSBhF1DB0jnnzJqD2Vubv562aaN5IG0\/PISTEc91IGUgsWAwSeoNcGJoRtnjp2Wi+C50UmF3dBimiCRhgnTI0eAeWVIY9Oea6fKcw9q1kz1KMjL713BP3ZrjyMtca4opUe0MQ3dZkUc2eJ1UfpMRgVJseLwTfRSo58Ad9vAc6hxklexNzvdW6SDTIiuOeGAYZ8cGl7cERd4mkjbxjY4z5o2VOPDFNNVZBqFKUQKgt1HyZJlHRh3cn3j1SfgBW8PG48hJMxOdgs3qajywjHZt\/A0yrlPCrgqyhlO2CARvz51bMnugdc0UpNjJDvAw0DcxPuAB\/NsT6m3IeyKVS9uY31RW0by3AJUpjCRsOfeyDIwPEZ8qtGhKb+HX75IuOu0EkSQtJM2hU3Dj2lbkvd+LE7Y65xVWkllkRr289VYUZ4osbLoBPeuo5yHHLpyFdLbg8k0q3F24klTPdqoIii81Uk5b847nyrPbGPvBbWi\/y88asPGNGDyYboQqk16eHw6hZPV\/QrJ3LB+Dvh7Q2MQf231SvjcBpWLkLjp61WStEXAxW9emZhVQ\/CPw5miju4wTJaP3ukZ9eMjTKm3XTv\/Zx1q31zeMHIIBBGDnqPA0BRZ40ubcgEFJU2IxyZdj8M1I\/B1ODbd0R87C5jl3yWdRs5J3OVwfjS3htt6LPNYt7IJlgz1ic\/Rr+gTjbpit7e49Evlk\/kbrEcm+yTKPm3PTDAFCfErXnYqm5RcVxqXi9S7ZrVnwMnYDnmoV5xIBu7jGuX7I5L4GVvqD9Z6VyXhPeHVcN3nXu\/wCSXy0\/X97Z91eQoaXkaA\/HFbaFHlPQoPU8N5DtjO2RmsH0uTl3UI8x3re48lpmE\/5+6tsUzJbICo9n0cYnkll8Q7YQ+RjXC1PtrRIxiNFQbeyAuccs4G9dqxqqHKT5AYrNas4G52wM77VBk4\/br\/LIf0DrPvIXOKhRb2QJd3OI0Z25KpY+4DJ\/ZVU7FRloDcvvJdMZWP5p2iHlhAox0rTtvxhZ4UtI0kDXUiRguhVTHnVKQefsKd8danLYSQjFuyhABiKQEqMdEYbrnHmB4V6WEpZYNvd\/6KSYzrWl\/wApuv0ltKvmmJMnyCnOPM0fL0HVyD1BVsg+BGK6crKkqIfOOf0f2V2pZHxmEMzF\/VbGNj059K3+XYT7Gtz4IjE+\/kKmzAypBx1vR7q2vBshPo8uPsy\/Rkjrhwvnv76m\/KEz\/RW7eTTERjzyoy3u2qNxXgBnjkE0mpzGyx6RpVGI2aMHPrAjZjuPjTKmmmBvd\/N3MT9JQYm8NQBeM+Z2K\/E01FUi27TxzcPWSZZImUANJoJSOWNwmvUD7OsfEE5rr2W\/CTb3cske0ehQQ7sAr74Yr4DPLqa8udGdm7baMvdFyxUa+4ZFKPnY0fzYZOPAHnUiOQMAVIIO4I3BHiKzmudNrYsKvkUp9BPJGOik94megw24XyBFZ726j9qOOVfGM6Gx1Yq23wBplJKF3JA99bVbM\/3IEC34zGW0OGic8llGgt7jnB+BqZNOqKXYhVA1EnkAN81i4tkkUpIiup5q4DA9dwdqpXaq0DTRWEUjiKTMs8ZOpREp2UE5K6mwMDbANaUqaqSyrQq3YJmfiI72Vnjtifm4lJUyKDtJORuc4yF5e+mthZIiiONFRAMBVAAA9w67Vn\/n7hUu1TAz1NeqkorLHYodVUDpilPZmL0q\/luv5O2Bgj\/OkbDSt8MgDrzrbtRxMwQEqNUrkJEvVpHOlR7snfyzT\/snwYWlukOcsBqkbq8jbux+JrejHXMQxuKzRRXQQFFFFAVPt1wtz3d5CNUtvqyg\/lInGJEHgfrA\/m460n4hCt5bERvs4V42G4V1YNGQOWzAbV6CVFef3Fr6Bc9zyt52Z4ST9HKctLG3gCMlRv1FZVI31RKGvYu8SWDVjEwYrOD7XergNqPUcsHwxin+KpDzG0uRcjIt5fVufzcDTFMfdgKcdDk8quiPkAg5BwQR1HiK8LE0nCd+GaRd0b1EvuKRQ4EkiqW9kE+s3PZV5k7VGa9eYlbdtKqSHkIz6w2KRg7EjxO3LnXay4WkZ1bvJ1kf1nOemo7geQ2rHKl+r0LHD5Tlk2hgbH25vm136hd2OOowKyOHTSfTTtjqkPzY8xr9v4gimeKDTNb9KsBYvZu2zloldh9aUmV\/L1nJOPKmCQKvsqq\/ogD9lJOIds7WJzHraSQe0kCNK6jxYJnA6fEUm452yvFVe4sWRpHWOM3DKCWbcMsakkqACTyxWsaVWbSfvoVuiTBL6RxKaQHUlqgiXqO8capD5EDC5HMMaeZqs9nOzVxBE+qdFnd3YtGuUYuc+uDzwxz5cgcVnhlvcW8mqeS7m2IwCJIjn6wGxXHhXqxglFRT2KMsoFaPcIuzOo8iwB\/bVatLCwSYTiaRZAxfEssijO5PzbnBG\/LGKY3\/AAOyuGEs0MEjEABmwTpGcdeW9TZIE1J1Ej6nUZ04yQM7dM\/83qR3oxq1DHjkY8OdKLrgtpO+JoYnCBVTVghRjcLv5D7q7XVnaLb9w4iWDYBCcKN8jG+xB3FRZAZkVmq3w6GzgSSOKSWQSjDYeSU8iAFbfSd\/EVpwbhc8b5gkuEh0lQty5cJkgnu0ySTsRknr1qcoO\/ATHHd3Vg4VklX0hVbG4k2kTSeYyM7eNVyfsIeG38d7AO8tu80vHp1tEsg0EgHYgFufQVK4lwa6hm9LguFnnjZyEaMKXRh60byLzAHIcvVFM7HtNeSxRzPaO0UgBD2rqxwNiWDYK4wdhvzFYVIyhJyi1Z73LKw\/u+E2qktoCOxPrQkxyN4jUhB38K5CyucHuJii9BcDvT8D7QHvJNc+C9o7OQ6EJjk29SdDFI2dgwD4JyfDnTLifF4YAO9cAnkoGWPuFckY1HJRjFt9WuJSjFXk7IgxytEc3EDOf5xPnRt+b7S78gAaZ2XEYpc924bHMDmPeOYqNwrj8E50xv632WGlvfg13v8AhcUpBZSHHJ0JR1\/Rcb+O1UrU5wllqxcX5\/8ACITjNXi7o6cSv0gieaU4RFLMfIVUeAQyEyXMwxJO2rT9iMbRxnwwvPzJrTjzzTTx2DyCRYyJpnA0koD83HIo2yTv4HTTcDP\/AA8q68LSyRzcv6EyZtAuTjf\/AJ1PvqbWsMekefWlHGbiSaRbK3YrLINTSdIogRrY4+seSjxOehrqScnZFTfs\/b+m3bXDfQ2rlIvB5tOHfHL1M6QfHNXdVxULhHDY7eNYYVCoo2A6k7lj4knJJO5JqfXZFWVioUUUVICiiigMUq7Q8Ciu4u6lXIyGVh7SOpyroehH6+XKoPFu0FzFKyR8OnmUYxIjxhTt0DMDUf8AGy8\/oi6\/xIf99AKlLo5tLpQXIbS2PUnTGCy9AcbFP9DUe3uprd47Ise4lZRHKxwY1yS8BfnqIGFbnvjoK7dpr65u4WibhV0rZDI4kh1RupBVlOvywfEEjrUO0vXkQW3EYO4lkGFRyCsv50bg41DngHIO9ctaipL70LJl8giVVCqAANgByArpXm3EOK8QsSAk6S25+vcKZHiPRGZCCQR9Yg4pzadouJMqyegRSREZzDOHZh+ZkAH4mvJqYOa1bXrb6l8yHvGeORW4UOdUj5EcS7vK32UX47nkKUt2euLoh72d0X8ngcqmPCSRcM555Gcftqv8P4xeT31xNFYEyRqkSrNIiiIY1vhhkhn1KdtsDnTl5+Ly+qYobYcmZCJnx4pqwox5gjerqi4Ws0ny217C45draxh2VI0HsogAZiTgKoG7MTjzJpNwpnubl7qVGjMQ7qOJ\/aQMAzSNjbUwIGOmPfXfg\/Z\/un7+aOW4uN\/nZSCRnP0SZ0x7HHqgVK4jbzM4lhjKPyYMAVkH1Q2+xB+sN\/fVqTjCerv53QexLralb8XaPAuIXiJ+tkGM\/wBsbD44rtbcREgyg1AjbSwPv611rXVFSYyA8wD7xmocnBbZiSbeEk8yY1JJPXlXbvm\/mm+8VpJdleaH7x+yp1IIycItyzKYISq40qUXC554GNqkRcNt4jqWGJDyyqKpx7wK4iaQsxRDk6c55jY\/DNdFU82jZj4nH6hyqdQdVn\/m1z\/\/ACP\/ADR6OW9tifIbDz8zR3zfzTfqqPccYjTGsqueWWX49agDBVA2Ax7qrltdPY3M+FLWj6ZZNPOB32LBR9QkaiByzmmC308o+Yt20n+Uk9UeHqpsx\/UKn2ETRq2YXZ33kY6fXOMcuQGNgPCsKs45WtH5XRaKOk1ra3kauyRTIwDIxAf3MjcwfMEGvHu03aOQXk5Y4ZXKgHooOABXo9z2fkV2ltGmtnY5dU0vE3n3T5VT5rjrVL7X9hOIXMwnWCLvGUd4yvpV3G2oI2cbeddPhleOHm3mVmtNdjDE0fxYpMro7TSa0cNhkYFSBjevZuN9oDBDEQmqebCxx8gX06jqP1VXqfhzrx3gHAJba8WK6tGlkHrRxh17skHZ5WB2Trg8\/CvT7OybvWnncSTttkezGmdkiHQDqebdeldHiFRYmcW9Uue\/Irh6KpJ25McG4b3Keu3eSudUsh5yOd8+4cgOg2FObeHG55mudtD1OPL39TSvjnHZAWgs4+\/uQM92uPUH2pCSAo35Zya57OTsjcl8Y4oYysMS95PJtHGOvizH6qjmWP7cU37K8C9GRi7a5pGLyvjALH6qdQi8gD4VU+zNzd24MknC7mS4kwZZdcQ\/sRjX6sY6Ae85NPfxsvP6Iuv8SH\/fXTCmokXLZWM1VD2svP6Iuf8AEh\/315xP+EbjK3U8cULONRCxSRBzEAdxqjxq8N2NaEHuWazVQ7Kce4hMQt1w8wrgHvO8XG\/M6c5B8qtwoDNFFFAa6a2oooDBFQOLcIiuIjFMgdT481P2kbmpHQjemFFAUC+4Rd2nLXeQe5RNGPMYAlGPcRjrSfh06a2bh9z3UnN7eT2CT0aJt0Y4304xnNeqkUp412btboYnhV8cmGVYZ54dSG3x471nOnGSsTc8\/wCI9pJ7ef0k2rxsV0zIuZIpQMFWVk3EgGRlhjHOrd2Z7V298mqBxqAGqNtnTPLUvw51Am7H3UH\/AGt33idIrpdew5Ksq4YZ6k5qvcVtxqzc8OuYpBv3tuCwGNtfeRdBjOD4DauOrgoyWmj7LKTPSsUYry6LikSbxcXnizsRcFSWHQoJUH3jxpvb3fEcaYr22lUYIaSPU5B+0UcD9XKuOWAmtmvv5E5y8soPPlSm\/srZydUSs5xugIbboWTBA+NVy4PFX2NzbAeCwsM+\/wBfNbQycTQYWazA8oH\/AN9TDCTjrf3GYbr2cZjlZriFeiJKWwPAZziuq9nGQ5iuZVH56pKc\/pupPwpI0fEZN5L4RkbAQRKFPmdeo5884rm3A5XOZ726djt6jCJdPhpRffvzrZUa39yQuhp6I6SSa78oPVGWSEaiQeWVxUC74zZIWWXibySLyWFlVj1wqxLhjXKPslZqc9wrf\/sZpR5YDkgHzFMreyijAWONFCnYKoAB64wNq0\/DfMn8tCLif5ctH2SLiF0R9VxIoUfa9bTnwxvzqZbdp44893wu5XPPTEgyPPemeff\/AOKx\/wA\/dUOjCW938xcjDty39H3f91fh9as\/j6gGHtLpGOyKY8lz1AKnC+9iKkj\/AJ\/qaxnHXb\/Sq\/0tLr3JzMit22lbaPh9zq6d5pRfi2Tj99R5pr+52kdbaI80gOqVs\/UaVthtz0jrWb7tFbwnTJOmvYhFOpznwRckj91cYeNSzf8AbWVzKOjMvdIy\/aV5MZ+FaQw0Y6xj6kOTJvDOGxwLpjzuclnYuzHqzM25xyFYvuN29ufnHBbpGvruTzwEX1icb8ulZt+z9\/c\/TutrEfqQHXKw56TIw0p54B8QasnBOzNtbbwxKGxgyH1pG82kbLHfzrpjSb3K3K3DZ314QGQ2kJ5s2lpXU7aFQbRnH1jmrXwXgsNqmiFMDqxOp3Pi7Hdj5k0w01kCtlFLYgDSRe0SI8qzlIwsvdodROs6BJ4bHDcqdtVam4HcGUyaodPpCzAENnSsYjCnfGds5qQNrbjEEmQkqNpGo4PIePw6+HWocHHYtUQYBDMW7rOMsoxgsOmrO1L7bs5MFCs8OO7uYzpVs5nYsCMnptn41FvuBPK0EgDLrUQTKRkogUqzIfq8tm8waAs1lea2dCNLo2GHPIIyrA9QR+vIqeKU2MLG4mlIKrojjXUMatBZiw8vXx8KbUBmiiigCiiigCiiuM06oNTMqjqWIAGeW5oDtWM0k452ot7YhGYvK3sRRDXIx6YUcuY3OBvS4z8Ru94lSyiP1pF7yZhyyEyFjPhnVgigHnFeMQW66p5o4hvjWwBOOeBzPwpD+Md1cerY2rKp5T3IKR45aljGHbfocAjfNTuF9kLeFu8cGabYmac94+R4Z2QZ3woAp+aAqlt2HR5VnvJXupU9nvAqxITz7uJRy\/SJ5V1u\/wAH3D33FuIznJMDNEWzzDGMgkeVWbNZoCmf\/jsfVv75V6KJEIA6AFoySB5kmuZ7E3S+rFxJ9A5d7Ekj+epxjP3Vd6Kiy6BSPxNvv6SH+An765N2f4qDgTWTAci0cgYgciwVwM+6r7WKjLHoHmNhFxWW5ntw9kGgEZZjHLhu9DEYHedNNMfxf4v\/ADtj\/hy\/xKZdnP8A1XiX6Fr\/APWWrXTLHoXKF8g8X\/nbDx+jl\/iV1TshfEAtxFVJG4WBSoJ5hSWyQPPerzRTLHoFJH4PmO78RvNR56DGq5\/NXuzgeWTXdPwcWexbv3PMlp5TqPUsobTv4YxVvoqbICvhnZ62txiC3ijwcjSgGCeucZpnis0VIMYrNFFAFFFFAFYxWaKAxijFZooDGKzRRQBRRRQBRRRQCzj3EjBHrWKSViQqpGMksfZyfqrkbsdhXmXGuw\/FuLSLJeSR28WPViUlgozuCo5t1yf1V6+RQBQFU7DdhYuG6ykskruAHaTG+ORAxkbbczyrv24QGOLMfenvk0x6tOvY5UE7birLUW5s0kxrRW0nUuoBtLDkwzyI8aAqPDuMSpaxCB0kkd5M94dCwhcsYTq3BUEKA2+Ax6VLTiruk9yVBMSqiIjalUsgLOHA39ob42C+ZqxNYRHVmNDqIZsqPWYcmbbcjHOtY7ALK0oJGpQrL9U6eTY8cEjz28KAq\/BuJyNFBMzapEaGJ3HsyCXCsrc8MjEEnxXG2TVzUUqtOBJGsSAnRE7Oq7AFmLEEgD6uo4HuPMCmwFAZooooArBrNFAV\/g\/B5I768uGxomWEJg7\/ADYcNkdPaFWCiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigP\/\/Z\" alt=\"La ruptura espont\u00e1nea de la simetr\u00eda electrod\u00e9bil y el bos\u00f3n de Higgs - La  Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El modelo est\u00e1ndar y el bos\u00f3n de Higgs: Ruptura espont\u00e1nea de la simetr\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Las\u00a0<strong>teor\u00edas Technicolor<\/strong>\u00a0son modelos de\u00a0<strong>f\u00edsica<\/strong>\u00a0m\u00e1s all\u00e1 del Modelo Est\u00e1ndar que nos llevan a la ruptura de la simetr\u00eda electro-d\u00e9bil, el mecanismo por el cual las part\u00edculas elementales adquieren masa.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Se han estado inventando nuevas ideas, como la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> y 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 <em>techni-<a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/em>. \u00c9stas podr\u00edan ser las WIMP\u2019s, 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 <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/significado.com\/img\/cien\/ecuacion-dirac-ilustracion.png\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aqu\u00ed, la \u201c\u03a8\u201d representa la funci\u00f3n de onda del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, una funci\u00f3n de variable compleja que depende de la posici\u00f3n y el tiempo, \u201cm\u201d es la masa en reposo del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> e \u201ci\u201d la unidad imaginaria. La ecuaci\u00f3n aparece muy compacta, gracias a que el operador para\u00a0<a href=\"https:\/\/significado.com\/derivada\/\">derivada<\/a>\u00a0parcial \u2202, atravesado por la barra, implica una sumatoria de derivadas parciales.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la antimateria? \u00bfEs real la antimateria?\" \/><\/p>\n<p style=\"text-align: justify;\">La ecuaci\u00f3n con \u00e9xito unir dos teor\u00edas, en principio irreconciliables, en una forma magistral: la mec\u00e1nica cu\u00e1ntica y la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>. Antes de que Dirac diera con su famosa ecuaci\u00f3n en 1928, estaba claro que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> a escala at\u00f3mica tiene comportamiento dual y simult\u00e1neo de onda y de part\u00edcula.<\/p>\n<p style=\"text-align: justify;\">Para describir matem\u00e1ticamente el estado de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, la mec\u00e1nica cu\u00e1ntica postula una funci\u00f3n matem\u00e1tica en variable compleja llamada la funci\u00f3n de onda \u03a8 (letra griega \u201c<a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>\u201d), que depende de la posici\u00f3n y el tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"A. A. A. A. A. El esp\u00edn del electr\u00f3n obedece la regla de la mano... |  Download Scientific Diagram\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es de resaltar que el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, en la ecuaci\u00f3n de Dirac, aparece naturalmente, como un resultado de sus posibles soluciones y a consecuencia directa de tomar en cuenta la energ\u00eda relativista.<\/p>\n<p style=\"text-align: justify;\">Es as\u00ed que, por primera vez en la F\u00edsica, se cae en cuenta que el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, una propiedad intr\u00ednseca del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y de otras part\u00edculas elementales, es una consecuencia de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>. Por cierto, esta propiedad del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> hab\u00eda sido comprobada antes que Dirac formulara su ecuaci\u00f3n, gracias al famoso experimento de Stern y Gerlach en 1922.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p><img decoding=\"async\" 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\" alt=\"Un paseo por el Cosmos: El positr\u00f3n (e+)\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Dirac, \u00bfy eso para qu\u00e9 sirve? \u2013 Another Day In The Lab\" \/><\/p>\n<p>&nbsp;<\/p>\n<h3>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La ecuaci\u00f3n de Dirac predice la existencia de la antimateria<\/h3>\n<blockquote>\n<p style=\"text-align: justify;\">Dirac fue incre\u00edblemente brillante al haber obtenido su ecuaci\u00f3n, aplicando ingeniosamente las matem\u00e1ticas, y tambi\u00e9n es notable la forma en que interpret\u00f3 sus soluciones. No pocos elevan la categor\u00eda de este trabajo a la altura de la Teor\u00eda de la Relatividad Especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"text-align: justify;\">El espacio vacante en el mar de Dirac es un hueco de carga positiva, es decir una part\u00edcula de la misma masa y carga que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, pero positiva, llamada positr\u00f3n. Poco tiempo despu\u00e9s de la interpretaci\u00f3n de Dirac, en 1932, Carl D. Anderson detect\u00f3 experimentalmente el positr\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<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\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTUF1oXcgV-cPuSA_sU66_KQIq7FbxSTM4Bbw&amp;usqp=CAU\" alt=\"Los neutrinos para comprender la evoluci\u00f3n del Universo desde el Big Bang -  YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Paul Dirac se sinti\u00f3 muy inc\u00f3modo cuando en 1931 dedujo, a partir de su ecuaci\u00f3n del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">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 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/em>\u201d, sugiri\u00f3. Cuando poco despu\u00e9s se identific\u00f3 la aut\u00e9ntica antipart\u00edcula del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (el positr\u00f3n) se sorprendi\u00f3 tanto que exclam\u00f3: \u201c<em>\u00a1Mi ecuaci\u00f3n es m\u00e1s inteligente que su inventor!<\/em>\u201d. 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 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, donde Schwarzschild dedujo la existencia de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<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 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El f\u00edsico que afirma que el tiempo transcurre en dos direcciones (y c\u00f3mo  esta idea cambia la visi\u00f3n del universo) - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se piensa que al principio del comienzo del tiempo, cuando surgi\u00f3 el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/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> MeV, que corresponde a una escala de longitudes de aproximadamente 10<sup>&#8211;<\/sup><sup>30<\/sup> cm.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Tecnolog\u00eda de un nanosegundo para el LHC\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRsP36dV8Je3w8iNlIYB-36EqkkV16lYjFrzQ&amp;usqp=CAU\" alt=\"El Gran Colisionador de Hadrones alcanza un nuevo r\u00e9cord de energ\u00eda -  Scientific American - Espa\u00f1ol\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Colisiones de muy alta energ\u00eda para llegar a las part\u00edculas m\u00e1s peque\u00f1as<\/p>\n<p style=\"text-align: justify;\">Howard Georgi, Helen Quinn y Steven Weinberg descubrieron que \u00e9sta es la regi\u00f3n donde las tres constantes de acoplamiento <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> se 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 que ya comentaremos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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=\"glashow Instagram posts (photos and videos) - Picuki.com\" \/><img decoding=\"async\" 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\" alt=\"Biograf\u00eda de Sheldon Lee Glashow (Su vida, historia, bio resumida)\" \/><\/p>\n<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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Howard Georgi y Sheldon Lee Glashow<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Howard Georgi y Sheldon Glashow descubrieron un modelo genuinamente unificado en el dominio de energ\u00edas de 10<sup>19<\/sup> MeV tal que, cuando se regresa de all\u00ed, espont\u00e1neamente surgen las tres fuerzas <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> tal 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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Modelo Georgi-Glashow - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Dado que el modelo de Georgi-Glashow combina\u00a0<a title=\"Lept\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Lept%C3%B3n\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a>\u00a0y\u00a0<a title=\"Quark\" href=\"https:\/\/es.wikipedia.org\/wiki\/Quark\">quarks<\/a>\u00a0en representaciones \u00fanicas irreducibles, existen interacciones que no conservan el\u00a0<a title=\"N\u00famero bari\u00f3nico\" href=\"https:\/\/es.wikipedia.org\/wiki\/N%C3%BAmero_bari%C3%B3nico\">n\u00famero bari\u00f3nico<\/a>, aunque conservan el n\u00famero cu\u00e1ntico B &#8211; L asociado con la simetr\u00eda de la representaci\u00f3n com\u00fan. Esto produce un mecanismo para la\u00a0<a title=\"Desintegraci\u00f3n del prot\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Desintegraci%C3%B3n_del_prot%C3%B3n\">desintegraci\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a><\/a>, y la tasa de desintegraci\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> se puede predecir a partir de la din\u00e1mica del modelo. Sin embargo, la desintegraci\u00f3n del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> a\u00fan no se ha observado experimentalmente, y el l\u00edmite inferior resultante en la vida \u00fatil del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> contradice las predicciones de este modelo. Sin embargo, la elegancia del modelo ha llevado a los f\u00edsicos de part\u00edculas a utilizarlo como base para modelos m\u00e1s complejos que producen una vida \u00fatil m\u00e1s prolongada de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, particularmente SO(10) en las variantes b\u00e1sica y\u00a0<a title=\"SUSY\" href=\"https:\/\/es.wikipedia.org\/wiki\/SUSY\">SUSY<\/a>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Georgi\u2013Glashow model - Wikipedia\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><span><span>&#8220;El patr\u00f3n de\u00a0<\/span><\/span><a title=\"Isosp\u00edn d\u00e9bil\" href=\"https:\/\/en.wikipedia.org\/wiki\/Weak_isospin\"><span>isospins<\/span><\/a><span><span>\u00a0d\u00e9biles ,\u00a0<\/span><\/span><a title=\"Hipercarga d\u00e9bil\" href=\"https:\/\/en.wikipedia.org\/wiki\/Weak_hypercharge\"><span>hipercargas d\u00e9biles<\/span><\/a><span><span>\u00a0y cargas fuertes para part\u00edculas en el modelo de Georgi-Glashow, girado por el\u00a0<\/span><\/span><a title=\"\u00c1ngulo de mezcla d\u00e9bil\" href=\"https:\/\/en.wikipedia.org\/wiki\/Weak_mixing_angle\"><span>\u00e1ngulo de mezcla d\u00e9bil<\/span><\/a><span><span>\u00a0predicho , mostrando la carga el\u00e9ctrica aproximadamente a lo largo de la vertical.\u00a0<\/span><span>Adem\u00e1s de las part\u00edculas del\u00a0<\/span><\/span><a title=\"Modelo estandar\" href=\"https:\/\/en.wikipedia.org\/wiki\/Standard_Model\"><span>modelo est\u00e1ndar<\/span><\/a><span><span>\u00a0, la teor\u00eda incluye doce <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> X de colores, responsables de\u00a0<\/span><\/span><a title=\"decaimiento de protones\" href=\"https:\/\/en.wikipedia.org\/wiki\/Proton_decay\"><span>la descomposici\u00f3n de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a><\/span><\/a><span><span>\u00a0.&#8221;<\/span><\/span><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El boson X predicho por Georgi-Glashow dar\u00eda lugar a transiciones a trav\u00e9s de masa que deben estar en la regi\u00f3n de 10<sup>19<\/sup> MeV. Una peculiaridad de este <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> X es que puede transformar los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> en <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> e incluso en anti-quarks.<\/p>\n<p style=\"text-align: justify;\">Y, a todo esto, \u00bfD\u00f3nde est\u00e1 esa energ\u00eda oculta? \u00bfY donde la materia? Podemos suponer que la primera materia que se creo en el Universo fue la que los griegos llamaron &#8220;sustancia c\u00f3smica&#8221; y ahora llamamos &#8220;Materia Oscura&#8221; (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 a pesar de las expansi\u00f3n de <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> de nuestro Universo, \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).<\/p>\n<p style=\"text-align: justify;\">\u00a1Que sea pronto!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/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%2F2022%2F03%2F21%2Fenganosa-perfeccion%2F&amp;title=Enga%C3%B1osa+perfeccion' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F03%2F21%2Fenganosa-perfeccion%2F&amp;title=Enga%C3%B1osa+perfeccion' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/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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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0 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 [&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":[22],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4341"}],"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=4341"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4341\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4341"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4341"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4341"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}