{"id":24702,"date":"2019-10-20T08:59:02","date_gmt":"2019-10-20T07:59:02","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=24702"},"modified":"2019-10-20T09:11:09","modified_gmt":"2019-10-20T08:11:09","slug":"24702","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2019\/10\/20\/24702\/","title":{"rendered":""},"content":{"rendered":"<div>\n<h2 style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/page\/2\/\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/page\/2\/\">Entradas anteriores<\/a><\/h2>\n<\/div>\n<h3 style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/h3>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<div>\n<div style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">\n<p align=\"center\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.monografias.com\/trabajos61\/filosofia-antigua\/Image27894.gif\" alt=\"\" width=\"601\" height=\"408\" data-mce-src=\"http:\/\/www.monografias.com\/trabajos61\/filosofia-antigua\/Image27894.gif\"><\/p>\n<p align=\"center\">&nbsp;<\/p>\n<p align=\"center\">La Escuela J\u00f3nica Fundada por Tales de Mileto en el siglo VI a.C. TALES DE MILETO (625-546)<\/p>\n<\/div>\n<div>\n<div style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">\n<h2>&nbsp;<\/h2>\n<h2><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/30\/otro-rumor-del-saber-3\/\" rel=\"prev\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/30\/otro-rumor-del-saber-3\/\">Otro rumor del saber<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_xBXZbW6ivIs\/SqpvjP3SBJI\/AAAAAAAAEqc\/fh3ULAFurbs\/s1600\/stephan_quinteto_2009_hubble.jpg\" alt=\"[stephan_quinteto_2009_hubble.jpg]\" border=\"0\" data-mce-src=\"http:\/\/3.bp.blogspot.com\/_xBXZbW6ivIs\/SqpvjP3SBJI\/AAAAAAAAEqc\/fh3ULAFurbs\/s1600\/stephan_quinteto_2009_hubble.jpg\"><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/30\/%c2%a1cuantos-misterios-%c2%a1nuestro-universo\/\" rel=\"next\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/30\/%c2%a1cuantos-misterios-%c2%a1nuestro-universo\/\">\u00a1Cu\u00e1ntos misterios! \u00a1Nuestro Universo!<\/a><\/div>\n<div style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/div>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Hemos tenido que construir m\u00e1quinas inmensas para poder comprobar los efectos que se producen en un cuerpo cuando \u00e9ste quiere ir m\u00e1s r\u00e1pido que la luz. Lo predijo la teor\u00eda de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;especial de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;y se ha comprobado despu\u00e8s en los aceleradores de part\u00edculas: Nada va m\u00e1s r\u00e1pido que la luz en nuestro Universo.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Es preciso ampliar un poco m\u00e1s las explicaciones anteriores que no dejan sentadas todas las cuestiones que el asunto plantea, y quedan algunas dudas que incitan a formular nuevas preguntas, como por ejemplo: \u00bfpor qu\u00e9 se convierte la energ\u00eda en masa y no en velocidad?, o \u00bfpor qu\u00e9 se propaga la luz a 299.793 Km\/s y no a otra velocidad?<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La \u00fanica respuesta que podemos dar hoy es que as\u00ed es el universo que nos acoge y las leyes naturales que lo rigen, donde estamos sometidos a unas fuerzas y unas constantes universales de las que la velocidad de la luz en el vacio es una muestra.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Efectos de la velocidad relativista\" data-mce-src=\"data:image\/png;base64,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\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTkD9R_bG6MaCeJWwpgSv4kVJQ42iW6zyIg3utDlQ6_W5ZRhLIEWg\" alt=\"Resultado de imagen de Efectos de la velocidad relativista\" data-mce-src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTkD9R_bG6MaCeJWwpgSv4kVJQ42iW6zyIg3utDlQ6_W5ZRhLIEWg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/p>\n<blockquote>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&#8220;Probablemente todos hemos experimentado esa extra\u00f1a sensaci\u00f3n que enga\u00f1a nuestro cerebro por una fracci\u00f3n de segundo en el metro o la estaci\u00f3n de trenes cuando creemos que nuestro tren se mueve pero en realidad es el tren de al lado el que se mueve en la direcci\u00f3n contraria. S\u00f3lo basta mirar a nuestro alrededor para verificar que todo est\u00e1 en reposo por lo que conclu\u00edmos que es el otro tren el que comienza a moverse. Pero \u00bfqu\u00e9 pasar\u00eda si no hubiese algo para comparar y determinar si nos movemos o no?&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQsLjd6TEKbkrAle2e0oI6Jz8IRnJ0pDSj4MEaFD55lLEbvYou2dA\" alt=\"Resultado de imagen de Efectos de la velocidad relativista\" data-mce-src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQsLjd6TEKbkrAle2e0oI6Jz8IRnJ0pDSj4MEaFD55lLEbvYou2dA\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT-E6Fe3pslShc-2W8BFjWU9f74LpC4Zc7OZqLvkTAJ3Cnuu0va\" alt=\"Imagen relacionada\" data-mce-src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT-E6Fe3pslShc-2W8BFjWU9f74LpC4Zc7OZqLvkTAJ3Cnuu0va\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">A velocidades grandes cercanas a la de la luz (velocidades relativistas) no s\u00f3lo aumenta la masa del objeto que viaja, sino que disminuye tambi\u00e9n su longitud en la misma direcci\u00f3n del movimiento (contracci\u00f3n de Lorentz) y en dicho objeto y sus ocupantes \u2013si es una nave\u2013 se retrasa al paso del tiempo, o dicho de otra manera, el tiempo all\u00ed transcurre m\u00e1s despacio. A menudo se oye decir que las part\u00edculas no pueden moverse \u201cm\u00e1s deprisa que la luz\u201d y que la \u201cvelocidad de la luz\u201d es el l\u00edmite \u00faltimo de velocidad.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Pero decir esto es decir las cosas a medias, porque la luz viaja a velocidades diferentes dependiendo del medio en el que se mueve. Donde m\u00e1s deprisa se mueve la luz es en el vac\u00edo: all\u00ed lo hace a 299.792\u2019458 Km\/s. Este s\u00ed es el l\u00edmite \u00faltimo de velocidades que podemos encontrar en nuestro universo.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" 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\" alt=\"Resultado de imagen de Estaciones sumergidas en los oc\u00e9anos ser\u00e1n habitadas en el futuro\" 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\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Estaciones sumergidas en los oc\u00e9anos ser\u00e1n habitadas en el futuro\" 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style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" 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\" alt=\"Resultado de imagen de Ciudades submarinas\" 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\/UPqKfnh2uje8T8qGxXDnysDBBEgg7MNtD7qsLJQqQY1yljyHcyStlaeR0P5fH50xtYMsJqnC4QPJbRBuaqxPGHzRbOVRoBA95kb1pfjoR4x8xfUU4Sy1tgSwWfunc+gpjfAiVWY0InaN9BSPhad\/MfugsfT\/NSw+LZWzA6k6+NIR5e6XDGxjbAwOg0odjmajuyW8MyaPzXr5UPhLPeAbTXX86M7iuobc0yrsVHxOp\/XhTWxfGIhXIW8PZY6Bx0bx6N7\/BMXzEnqZq0WTEzA6nSncaFiTnZow2wpDNmBBXQg7g0dbuA6b1HDYq3dVVuN3tluQQDGytzI6HceI0qy6j2zlIjy2I6gjcUzE96Mkz463GuCuZ4W4QrIO4xOsdGG8TEHlRy4bJuCT47e4HbxmkvCbuVyw3lVG\/3jrEayACdj5VoEYoWRiTb+7MFzJgEZdgTOh0qTLk4txEYmDmob3J4C8wZogbCABGoJOnPlTVLwIMaGDpvy5dR8aUWwUltGUt7XSAAJHIzOlTe8MpOs7j05xQOnI2IzFkKCjH1rEaQBMae7xr1RvJjy25ULbxOpB67iJ\/zV1u5uRqOvTzqYrU6CuDULsryO356UUFBmPcfr58qBS5BEH9R8quTECdqWVMoVgIYbrZCMuvL1pFe4WmbPci60\/eIyg7wASB758hTu1cBMA+X6negsQpBEHfXQwcu\/wB0En0gVNkQHuOJsSVpBErbQA9F291qOlBXcFaZv4YVubW8obwPdAJ9VNHF3gkQdR91SYgdb09KrbNvIyjrO4jkxK9dmFJCKfUJyaEN4ez2wQ3fA9k7T193hVtzEzqdKrv3QEkmPHXTSkV3GG+xVNEG55nrA\/KqcaWILPx1cZXMYbpypog3PX9dKMtEAACltm8Avd2mNvPXxomzfDERvzH0oytQBkswkXgRvU1uHQkjL49QfhSm7jEUhWbvHYbAxynmfAVJ8R7OxB5HzNYcVzwzAQtbgLacySetBvitSrBTHXevbbLIIka7H8qpxF4AkgSZ0HT\/ADTFUdRTOauTJVQYEBhqDr+hQONs3X7wgjkqnavFuEtqdSNqXHFlHy97Qxp8KeiH1Is2Za31DuG4iHKkEGJg\/wCaX4rDBGLP7IMqv4uk+Hzo27joAW4QSfZWO961nxeN9iRdBnlEERtofypqIS19RGQrwA7rqTxGNLNm3MiOgis\/xa1lcx1keuopxewFwSYzeW\/u+lLuJ6qjEQYKmeqn6EVXxUVxkqtkJJeRt45wAVfxjemuDxzsCWgJzbb\/AJPypRg8EAvaXiVtjYc38vDx58vAHiXEmvHIoyoNgNo8aB+LaA3KcQZdk6hXF1zwlt0UHvBCYLTqCCdDSK7w24DqrT5GiuJ25s223Kkof\/JfzpYmOuqIW4wHSTSdjRlYAPUrw4y2nPUhfzNCga6U9vFQoVrYAkmIjXavbfZBc3ZKB1JIoRfsR1g9GJkLKQRIrQYW4t3+J+7eID8j\/UN48fnQ68Qwv4IPWXn4jSrLZwpVjFzUiWz9Nea17nR1AbHY3I37TWjBWOhOoI6jkRQl5ydzNP8AB47CBcjtddD91mtmPEGAQfGa8tcMwlz2Lt\/rpbR49zCmecEbEV4SDALS9xR4T7zTPAYwqMlwZ7fSdV8VPI\/rWrRw7DGIxTCBGtk\/k9NsBwWxHdxNtj\/OlwAekGffRjKnH\/wxDYcnLVfzEjgcCqjtBczWwwcMFnaYDCdDJ+HLlE4tQQUWG1lpJJLe0dTz8Zpp\/prqoy4qyGBJnMwEEAARliNDpVL8KFze7h1fqlwZT5qQI9KBHxluT7gZcWXjxQVBMLi3CghjJZvGfZ3GxFFftIuaew58yjE\/FT8Krs8Eu5VAa0dTJF1DvEc6tu8JvgEJb3G4ZCT7m0HgKcWxnoi5GcWYHYNQ69dyE5+pjePfz8hVmHxOrEHaNtI3H50EcHiVJi28ECREjYTpqN6tsYRtS9l0kR3VbWIbbltG\/PSksFruOV8nKgDGq43SYkDWfLXTrVxdYJLZADEnYnwjUnypH2byDmEeRUgeAYD4TXuNcnU7DQDkBU7oB1Oj8d2eywheI+0ip\/CtlztmcwP9o\/M0qxH2rxR2dU\/pRfzBPxovgeBtX7hVyTCloGgMRud69XDtDFFW3pplVCQfujtG0mN9G3qT5GRMPa2ZZiJyD6HUVD7RYv8A\/Yf4fSrbH2nxQOt3MOjKh\/Kn1jC3cufM2crHtnnvGW3A0pZ+yvc7kNlUkzcEuSepgMF5baedJxfLTJdrQEa2LInuQv8AH7t4Kt0AIDqLfdn3kifhTay9thNpoA1ywQ6x4c\/MGhsVw212JuBSjBgsLLKSdZE8o5igMMsHmpHvq1NryXUmchjxJ3NFaxIMAbnXXQHly56bVy4ySRqIB02iB0oHOravAPWQvuH0qx3Ugy0lu4D7MzrBJ56HWKPgJMXZTRMu\/bEuQjDMCN419Rzqd\/uhAzbTrGp1Pu9aTYnE3EOUAJ5b+rb+6q7vEGtusfgXMDsdJ\/OmjAT1Jj8xVsNHIxEkAaAkabz5npQa4t1YrII6MJj86rsX0uEFe6wIlPXcUHibyq5Zm1\/APa9eS0S4h1Ux\/kGgwMbKUnMsgjUjce\/lS3H8UQM3ZkFuZ5L5dT40KuPZ2UEhUn2F5+Z3NULiVOdygNoQe8VFwAzGXmw38dKxuOJhzmqWzofHPLZOYOTOoJJOp1pKTkusPEj3H\/FOL1hSue05K9CNR5il+JwT3LzlYCgyXOiiQD6nwFV80NEdSNMLiw3cKwvE2HdMt0G\/uo\/iGXKrXVzONRbkembXr9339KRXuKpZlMOMznQ3SPfHQfqTS62Cy3izFmZCf9pDflSsg5bUVLsI4aY3I8Vxl27c\/eAr\/L09KH0qGF4owIS4O0TlPtL\/AEtv6GmBwyuJtHN1XZh6c\/SmYiJuVD2JWAGtXFHIBh\/adfhSF11rQ8PX94F\/ECvvBqqz9n7jCTA8DQvQbcPH\/DAcF9okuwmLTK42uAaf3KPykeVdxXhd0jtEYXbfIrqI9KQ8XtBbpA5AfKo4Hid3Dmbbleo3U+Y2Nc8ZGXRnTKKxsSbb0fmi0vix+AFFYfjWExWl9RYufjHsH6eunjR2P4BcVUy\/vF1OZddCdyOkc9RTcbq3RicqFexEtsFqb8PwDoQ8svQLMmBPoNNzVnD8OAQNAfxNOQHzG3uPlT3E8Qa0oCnMUGXtRoVaNMtxIFxT+FhOvhWvkXofziQpMWYjiFt2KXgVYf8AUWNTA9pdmPKdDpvULthkGZSHSPaXUeo3FAcWI7Vyev0qrB3HU\/uyZ6daoUleoh05R1bxh7JRJ9pvklSDZdXJnks\/Pp5b1WmOt5AWgMGIzoNAYE6bHzFUthyQSjBx1B19RvTkYERD4yDDrOLbLmkTnI2BEQsCDy0okY1T7Qyn8S6j1X6GlOGY5GHMOvxzCiS3Z+L\/AAX\/APr5UQUVFMGuPVDKAQcxy7CfHUjfaNKpTiTqRLMBIkSRpOtKLbygPMOdf6gCPkaLw+IczmaUHtZxmA8BOs9ADWcBWxAN8tEx3huIXA5zucimGkmOYAHU8\/SnLWZIIOXow5dDWfOS8qtBAgmA0RrB3BBMinnBLQnsxdkRMONV\/uBI9Khz8exozofEZgeLbB\/WF8Kwl9u1a7cdMgEFcvemToSNREVU7kghIUEGDz1nf9daZYhmtgWwGmZMezvzYkAbCk3C+EXGJuK1sPrGQM6rMzEafGuN8svk66nSxt4qVdw3h+FtugU4lc0RHd3Gmx13qs2rlljmYEToNBM6R50fg\/s8VhmIa4NQwtkAHbaTJjY+NCcS4MyWwoInPJYi4N9BsDB8ajHxio+o3+8e2fIRbCG2EnDv2YGYQQMubaNgecTSq7aYkFzJ6QBl8NOfXppU+CC7h1btCShPtCXAB8R7PXWreKWuytl84UTBIUsRqRsPHSTpXW+OxqjJDxYeQ+h1FOPRW7gPfUSB16+saxQD4kqtvXmzf+o+RoW5i7YaV7R2nckJry2k\/GicXiyzN2YUMmjCAWMblSeUzIHnXYUFQBOFl\/1GL9H+\/wCsMsYpri5WXT7r7BfAk6EVTjryJcJYknkq6CIgd46e6aVYXEF7iliWgySTOi94\/KqsNjgZW5qhJPipO5X6UfCmix9l33GmG4gS4gBB0XcxrqTqaAsYpLmlzRj98f8AsOfnXJaNtiZzLkdlbkRlIHxNLsJbdvZGg3J0A9TpRgLdieCtVGNbKMl5FImWEHl\/xRyZggVQ110fIwCiDb3A7U6BNxC666+K3CY1FIRn7QzICglVI1nNpy5CguKcTvXFEP8AuYhcmg8m55uoNTZ8flYCXfFPiQ6jriHELFkFe0e42bMtpCQiE7gme960j41jzdYIz5O6pVdAneAMaDSNqVoV61Xx32l\/+NPlXvCMYFRoyczsSy5bZNCIojh94F8vUMPepobD48+y4lfiPL6Uw4bw5nvI1sZlnUjYDxJ0HrTy313FDH9pmbpgg9Kd4DB3LpBSVA+9sPTr6VPH2cJg\/wD7i4Ll3\/8AEmvw6eLQPOkfEftTev8AdX91b2ypuR4t+QgVGfkBbAlo+OzAE6ml4px2zhRyu4gfh01\/mI0HzrEY\/iONuuXZrgnYIxVQOkA\/PWqTamI60Zj8MyXGGYjnv1ANSvyY2ZZjKYxqW8cC9s0+HyFLDZDU34xZzX2PKB8hXW7KquZtFH6geNUeK9nqJD1QHcQrwpjrMAbmmnCOL3sJlNm4cp1ytquh3jkfEQaoxWLNwwBCDYfmfGrcZbHZWj\/V8xU3jHqUeRummzwX2vwt5gcSrWbvK9bJ0PIzHzB86b4zhj3bQOFvJcRyZNrKpYbjOJKv5ghvCvklxSdKv4U2ItNntO1sjUkGBHiNj5Gh2JnjQjejNNj8OxvvmBEHUHSNBvO1DYjFADKm3M82+g8KOH2uzrkxdlbo0OdO4+2hjb5VB8HhLx\/c4kIx2S93PQMe6ffVYzAiupIcJB\/MGwrfuT4OPiD9K8tscwyzPhvRz8Fv27dwOh+6Qy6gwY0I86HZxZGVf4h3P4fD+r5U5G1Esu43w3ECodWOd1XMdhEEd3MNS0EmeVDretN+JD4jMPeNaWcHM3Qv4gV\/3AgfGvcKjOwVdzRo0W+MR\/gcKWV1DowMGQdoMajfYnlXuJukQuRlUbSInxPifhQOHxCrcW0p7hMO34iwKz\/SJ099QtY26hgOwgwRJjTfQ6UxXNxD45ouDKXRsp1RpEAnRgJEf1Af7qdYZc1wYZCSW1vN\/TqV06Rr4x0qv7KXz3RcCdpdByAAKxC\/eJERrtz0J5U4+zluzlN23Za0xlTJDaAjMe9oNRGu8bVBlYBmav8AMpx4jSi\/8RuyOTAOkkzlHxZu77gfOveG3ivcZwXImGdnOUSJ7qgAe6gLbl574ZpmFR7pjTct3QTHLSmHC+1mG7fU+0wtqAB0A5Vz2lqNbaja3eIgSJj8LxynWg+J4hRGZlAJGuZ0M8tdulHS34WP9y0Pi80SA58AVb4GgEqe+MWYZGnmdN5R+n3hD+8Gkn2qdrFy1djMjKbbKSII3Kx4gz4EUVdUKQzAgAwTcssjcv8AqIfjEUXjLdvEW2U\/vFWDlVgTIGwbcHl3uu9U4XCsCepA45oVB36mHucPCXVdCWtZTdUnov3T4hoU+dJsPeYNmUnNMyN5rYYfGWf2YlbfZW3fIvaEuM0DUg\/dmAfInlWQx2PvozIzFCDBVAEA\/wBoGldbFkLEgic7JhCgEGN+xLBroXIShBDd0BmgFgT90qTSfJaX2rsnpbGb4mB86j+2NbtK0yXck5pIZFGWDO4JZvdQ+NsKALluch5blTzB+vMUxLsiCcYqNMJxREt3IRsgj2iGaWMSBEDQTHOBS3ib3NCz50OqkezHgNh5VTdaLH9dz4IPq1dw\/FhQUeShO3Q9R4\/OsH8RjK0JLBXRmJ6Ix\/7TQWBxptkxqD7SnY\/58aZWeHMDcCAvNvu5ZM5iAI+NVngJt64m7bsDozS58kEn4UDuA1mNRCRQkcXh1Ze0tnTmOanofrVmI4RevsotoTFtAW2Ud0c\/pXDjuDw0mzae+0QWuQqH+3UkeYFK\/tBxjG3x3nItjQ27YKKBynmw8zFT5fkXoR+L4\/smo3a1g8L\/AB7vbXB\/0reoB6MfqR5Us4n9rr92LNkDD2yYhPa9\/I+QB8az1q0Y2pjwfCBryT1+QJpRD5BuPUrjOonucOzyyEtr3p3nmT9asw2EI3q8XTbfOuhn0PgfCnVsJeXMgho7yfmPCtxY15UYeXKxWxFVpQKZfaAfv205L\/4ihXw2o86M44f37+ED4CqChupNysXLcbhYPaNqoUTGpJ6VnMfi2uNroBsvT\/NPcTxJlt23WIYkEHXUba71V\/qlq5\/EtDzH+dfjSnPLVxmLkmyLmftCmWJUnDpHK4R7xNH\/ALBhn9lyh8f8\/WjsPwVjbZFdCSQRJC+B3028awJrcJswuIcBgZ1PLUnkoqGMxQbuJog97HqfpTDiasv7vKyoN2KnvHrO0dKUMVkRWPVUOpq7+xl\/ELelthzQD\/bIpfcsFtKcvJsoRurEe\/vCrbaiynaNBY+wDzPU\/wAooPGD31CGQjruU8Hu4jDELbvXEYgkIDKiATqpkSfKmFv7TB\/42Hs3PFZtt717v\/bS3A3\/AN8rkz3gWJ8d6hjbAR2SNmI9x0oVUjqeduR+0c4bH4AuGzX7DAgjMoupIM7rDf8AbTc8PVg4w1+w5cmf3gRwpOihXg68\/dWWXCraQXG9tvYHzY+A5ePlXuKsHLbf8Swf6kMH4QfWmBsgMUyoRqPL\/AMUmpsXIHMAsPeJFGpgg103bgIt5RcbkSW+6PEuCKy2Ce+GAsPcRidOzZl19CK0\/wD\/AKDHJbB\/aGuqrBWLrbuAzMEZlJiQRvW+ZgaIizhBFgxnwTGM+Lt3AoLFwIGwXaB0AWfjW\/a4oYlQCdSNJA3OgkLJJmdTvXznC8evvlYJaWD7YtIhJHLQajmQByp7wrt7rqzdoBOuVQgAGmpZtuegpGdgx0IGPko\/O44wWPS4+QOzEkzLNt4ARG9H4LEW9hustlMkx1hmnlSfBcLtIy3Bl7SdC10kAsdJyLBlSfLSnq2MMtwuQsjTQXS2hjU6AaxUZv3H41avUc2MUrLMR4QJ91KsZjULZWWBzJED4HnFNGRQJ0nLro2w356UNdwduGGm8tq+p1136ChlbqxGpn14haJXJdAYMRC3GEnoZY6a1fg8dbN7S4mb\/uPP2l1PkQaDXhWHLkqEEEMCruORH3ljVwAAOVDXeGKCly2xDrmzBQrwwnQ5Y116baUaBjIW5jZqA\/b0qq2bKCFGZz0lifSdT7xWdxDdvane9aGvV7Y282XbyjxprjuLX19q1auBQYz22YgaScpIO3pSdPtLineLRt2xBJNuzaUhQJOpUkdPWunjy8cYobEQULZLJ7kcdw+89xbdu279mgXuqSM278vxE0RhuF3bU9t2du22ji5ctofAgEzmHLTr1pDxTiOLeGfEXnRtgbjQCPaUgQJHlsRS63hGdgo3Yge80Yy5CuhDOFAdmaLH3cEiojYkvlB0s22aSzE+02VdoG52oI8bw6D91hcx\/Ffct\/2JlHxoBbC3LjWyYEwjdCNAPIwKobC5CVYQRQr5G7MYRjXoQ\/EfaPFXEKm8bNsnKFsgW1EgnXKMxHrSU4N0Jzb9Tz8Z5+dM+IWwtq0vMguf7jA+Aojh1wXFFl\/aH8Nj\/wCJ8OlCuIFtwzlPHUX8PwPaXEQn2mVfeQK+gYTBs79xE0D5c21xFYgjkp3rNfZnBN+2IseySfIqDH\/dFa8OLWHVmewzJcZALhLMvLupMROs+VL+SAtCexktMvxvgyFe1s\/w5giQSjbR5dDSrgyFbpJ+6jN7gR+dfQBhlR3FqzcvK1sZSvdU\/iBkGRzBpCeBsouMIUOkKHIzDMe8CBJ0HOn4soZabuKKlTMHiRRGEdkhl3Ap1d4LYT+Le9B9NTXf6jhrWlu2W8Tp9TRBQDuFzsUBL8LhzfyuFysCCwOgOo1BP6\/O3H8Hd7jMCIJ028utDcN4w166EhVSCWgcgOvnFU\/tdi53ndkbaM7DbY+ydP140RyQRiYxWRnwlwc7bBh5Hf8AOkK3TyrScDILFDs6lTSuxgSpKnVpg\/KpyhJ1K0cBTcjhcO7sFG5p\/gLio4sIZJBBefvxpHgKDx18YZezU\/vmHeP4F6eZ\/XKl2Au5WDDkQa90aEwixZjGzx+6uhIMaGR9Iq88Wsv\/ABLKk9RE\/X40p+0NjJfaNnhx5N\/malwzhhc6mANWJ2UDevBmmHGlXNNw63hriNAcJIJ6AiTzBnxg0DjOEm6xdb9tp2EgQOQGuwqnCcVi9bNuBbtmFBEgg6EsOZO9GfbjCG1eFxUYWryh1Jti2J2YAAkdG\/urxb8wAhHRi0cDvruk+IM0yxGA7\/b3AQmRS3UsO6VHiSPiTSbhl287BbbMs85IA6nyFPbnFT2T9m2bsiJLANnU6FoO3e+FaCJjB7iDGYk3GLN6DkANgPAUywoz4dxztsLg8j3X\/wDU+lcOOT7du03msfI034DirTlibKooGVmzHL39AsRrPwivCoJs+oJh17C1m\/6t0d3+S2dC3m2w8JrTfY7BLfwt+0SAcpEnYH2rZ\/3CK63wexeut2gvK8wYKkCNBG2kRHhWo4F9n7eDLXEuMcwAysFUGNRrJJjX2daHK61o7mqrA2Rqda4alpFRVI7oElghYjVzqM5BBOgjy1mp4fDsHPZsirtIV3JVNWBzmCZJHP4VG9iUVwqZc8LDJaNwiD+J+oAHXnU8K10S3\/1DEnugwPZIEAQQAQSf7anN1cFaJqG2sQQwKpeZYJ7tkCO9IEzoQO7oNaZB2JAIuiO+ZIEkTCbHw+GppaMKFVibbt4tdUEgHTeAADB91F4LBgP2nZpnJY\/xJ1MwNW3IM7dKmPcqS+o5zEZtHMDcMNeoHjQd623aTmuxMHKwjZdYy7f5rrSkL\/DSB\/POuk8+Xj0qrH2ldTKrlJJ0eNIPe9saTA350Ee3UHulmIBW6MpklkUq2h03+VJ8SltT3ghYgMpNsr3lEOSU5k6waY4KzCqwtsGHtZbqmG5dZ0UGCRvQaLcUwe2APVsxAEuxMKPvd2JNMQkSXILG5VhFUqD7YEt3WDTBlgqv3pIO4OkUrT7PpYXE3Putog5qntsDOs+yNelMExSO5DKVO4D2QqgKZOo+fj1o3FWe3tG0GCow0ZO+cphtVJzAaxOo15cqQ9fsYlKuzup8wwgXvWrmi3NSfwN91vyPhUMPZNprjMIayp\/3Hur8TPpWn4n9n8NZnM15\/IKo+ZpbxC7b7H+GWOUOUZoc21LKrEgax06Ga6HlUjUR43B+0x9oUza2cQkgTcWAf5l0APmOfhVf+rqPYsWx5hm+Zq\/BcXuHOxChEUkgKBJ2UTvqa9yAEKiTKeJYC5cuEIjFVhRpyUR85qdvgbj23RPMgGqOKYm4wW6lxjbflmPcYe0p\/LwpVqdzWA\/gQip9mbvBNZCtcLm44XKzW+YEHoZaBrHKq8R9tMMBFrCpvMsAdRz1ms3i7zWLdhVMOP3pPi2iz\/b86qxmGW6oxFsQCYdfwvz9DypZHI7hhaEa477c4lxlDBV5ASQPTb4VX\/qrLZRr0v2jNIOkINNI2M61n7amYA1Og9dqP+0jAMtsbW1C+u5reNdTYLxTAG2QyNmttqjdR9aAy9aY8Fxw1sXP4bbH8DdR4df+alxHAm2xB\/5HWvKvIahE8TRlvBVCWr93ouQebfoUmfen2JTs8LbTm5Lt5cvy91Z+4daxhNU2ZqMNwlQQUuAwZGoNML\/DYZ7yQzkd1SIAOxNdXUXKxEkEG7mTvfZ7ElizAMSZJn\/FSt8IvrvbPpB\/OurqwYlnsnyWGo1v8Ne7att2bZ7ZybHZtvd9aW8exHZr+zp53G6n8I8BXV1C\/sCN+O3MgmLsE1a7GWhisGP4KvaaZNxhdYH2gq7MIjptXV1DxtR+8Yxp9RRxUjC2+xXS44HafyryXzO5qngd4BwG9lgVbybT\/PpXV1ZdvPMKQSteHv2xsxLBo+h92tORdXtEsIe4nP8AG\/3m\/IeA8a9rqFtLBPc0nFeD3brYe5anNdi28GIdBox80E\/2GtxC20VEeSFyyFNxy3smSSOfyr2uqYsTQg5BxJqDXcZcX7t+5n7hAERlMZuYBMz6VHBWczIWs3ZSCuY6Bhv932gI1515XV5zqZiFnctfAq+UNhgYQEfvQArMSzr7Y5gco1ptYtKuTu2wAwYAXZK6RMl9+UDSurqkcmXJjW5OzcIAHZ2wAZMXQdTvHf3j8qsYJc7rqmVlZW\/eCQDsNH6RXV1CDGFBUU2sIELLbsqoY7m7oQJEkZyZhjFCYm2dxauSCVGRxHZnU8j97l411dRqTcnyIB1J4G6xVhD29DcJbWCT7I0EaQYonCYgCAbn8xzJDZSNgV1B0nSva6qqkjGpiOLcEuti1tS2S73lOYsAm7mT0E7gHak\/2hvlMQLqaZTCjllAgDyy7+ddXVSjlitzOIVSf1irieHCkXLf8N9R\/KeanxBqOM\/d2FXnc77eWyD5murqpY6gLKODYkKSj\/w30bw6MPEVenCz24tnaZJ5ZRqT5RXV1ao1CbuA8ZxXaXGbkTp5DQfCp8GxfZNqJRtHXqD+Yrq6h9w\/9seYThBW92mUtbRc6kAkH8PrPypNjOHX3Yt2bSSTtG\/nXV1GPsDcnZylSvD8Av6kpHma0OH4W72gl4wU9lhrK8wa9rq9QUahNkZu5DinDu0eS4VQAAJjQUtPBrHO+vvH1rq6hJuELA7n\/9k=\" alt=\"Resultado de imagen de Ciudades submarinas\" 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\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">En el futuro, grandes estaciones sumergidas en el oc\u00e9ano y ciudades en otros mundos rodeadas de campos de fuerza que impedir\u00e1n la radiaci\u00f3n nociva mientras tanto se va consiguiendo terraformar el planeta. La tecnolog\u00eda habr\u00e1 avanzado tanto que nada de lo que hoy podamos imaginar estar\u00e1 fuera de nuestro alcance y, viajar a mundos situados a decenas de a\u00f1os-luz de la Tierra ser\u00e1 para entonces, lo cotidiano<\/p>\n<div>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Eso es lo que imaginamos pero\u2026 \u00bfQu\u00e9 maravillas tendremos dentro de 150 a\u00f1os? \u00bfQu\u00e9 adelantos cient\u00edficos se habr\u00e1n alcanzado? \u00bfQu\u00e9 planetas habremos colonizado? \u00bfHabr\u00e1 sucedido ya ese primer contacto del que tanto hablamos? \u00bfCu\u00e1ntas \u201cTierras\u201d habr\u00e1n sido encontradas? \u00bfQu\u00e9 ordenadores utilizaremos? \u00bfSer\u00e1 un hecho cotidiano el viaje espacial tripulado? \u00bfEstaremos explotando las reservas energ\u00e9ticas de Tit\u00e1n? \u00bfQu\u00e9 habr\u00e1 pasado con la Teor\u00eda de Cuerdas? Y, \u00bfHabr\u00e1, por f\u00edn aparecido la dichosa Gravedad cu\u00e1ntica y sabremos si realmente, existe esa&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>&nbsp;de la que tanto se habla? Haciendo todas estas preguntas de lo que ser\u00e1 o podr\u00e1 ser, nos viene a la memoria todo lo que fue y que nos posibilita hacer estas preguntas.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/_4FNQ5M5FnsQ\/TNB34uRv8UI\/AAAAAAAAACY\/rF-VVLCpPfc\/s1600\/ciencias1.jpg\" alt=\"http:\/\/4.bp.blogspot.com\/_4FNQ5M5FnsQ\/TNB34uRv8UI\/AAAAAAAAACY\/rF-VVLCpPfc\/s1600\/ciencias1.jpg\" width=\"575\" height=\"512\" data-mce-src=\"http:\/\/4.bp.blogspot.com\/_4FNQ5M5FnsQ\/TNB34uRv8UI\/AAAAAAAAACY\/rF-VVLCpPfc\/s1600\/ciencias1.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Una cosa nos debe quedar bien clara, nada dentro de 250 a\u00f1os ser\u00e1 lo mismo que ahora. Todo habr\u00e1 cambiado en los distintos \u00e1mbitos de nuestras vidas y, a excepci\u00f3n del Amor y los sentimientos que sentiremos de la misma manera (creo), todo lo dem\u00e1s, habr\u00e1 dado lugar a nuevas situaciones, nuevas formas de vida, nuevas sociedades, nuevas maneras y, podr\u00edamos decir que una Humanidad nueva, con otra visi\u00f3n y otras perspectivas.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La Ciencia habr\u00e1 avanzado tanto que, la media de vida de los seres de nuestra especie habr\u00e1 alcanzado el siglo y m\u00e1s: Nuevos medicamentos y tratamientos, el \u201cuniverso de lo nano\u201d habr\u00e1 entrado con fuerza en nuestras vidas y en nuestras tecnolog\u00edas, la computaci\u00f3n que tendremos dentro de un siglo ser\u00eda irreconocible para los usuarios de hoy, y, los avances en el conocimiento de los materiales, de la Astrof\u00edsica y de la Mec\u00e1nica cu\u00e1ntica nos dejar\u00edan m\u00e1s que asombrados. Sin embargo, aunque estamos contribuyendo a ello, ese ser\u00e1 otro mundo que no podremos diusfrutar y, con imaginarlo, nos conformaremos.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" title=\"Ilustraci\u00f3n abstracto con l\u00edneas y flashes  Foto de archivo\" src=\"http:\/\/us.123rf.com\/400wm\/400\/400\/carloscastilla\/carloscastilla1011\/carloscastilla101100090\/8141891-ilustraci-n-abstracto-con-l-neas-y-flashes.jpg\" alt=\"Ilustraci\u00f3n abstracto con l\u00edneas y flashes  Foto de archivo - 8141891\" border=\"0\" data-mce-src=\"http:\/\/us.123rf.com\/400wm\/400\/400\/carloscastilla\/carloscastilla1011\/carloscastilla101100090\/8141891-ilustraci-n-abstracto-con-l-neas-y-flashes.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Nuevas maneras de sondear la Naturaleza y desvelar los secretos<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Todo eso ha podido y podr\u00e1 ser posible gracias a los que antes que nosotros estuvieron aqu\u00ed. Pero echemos una mirada al pasado. Dejando a un lado a los primeros pensadores y fil\u00f3sofos, como Tales, Dem\u00f3crito, Emp\u00e9docles, Ptolomeo, Cop\u00e9rnico, Galileo, Kepler y otros muchos de tiempos pasados, tenemos que atender a lo siguiente:<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/cnho.files.wordpress.com\/2010\/09\/comprendiendo-la-mecanica-cuantica.gif\" alt=\"https:\/\/cnho.files.wordpress.com\/2010\/09\/comprendiendo-la-mecanica-cuantica.gif\" data-mce-src=\"https:\/\/cnho.files.wordpress.com\/2010\/09\/comprendiendo-la-mecanica-cuantica.gif\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/i.ytimg.com\/vi\/vyVUbUrB2YY\/hqdefault.jpg\" alt=\"\" width=\"480\" height=\"360\" data-mce-src=\"http:\/\/i.ytimg.com\/vi\/vyVUbUrB2YY\/hqdefault.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La cu\u00e1ntica nos habla del \u201cuniverso\u201d de las part\u00edculas subat\u00f3micas, de los cuantos de Planck, la Gravesad lo hace del macromundo, de como \u00e9sta fuerza de la Naturaleza dibuja la geometr\u00eda del espacio, mantiene unidos los planetas alrededor de las estrellas en los sistemas planetarios, o, conforma estrellas supermasivas que dejan la secuencia principal en Agujeros negros.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Nuestra F\u00edsica actual est\u00e1 regida y dominada por dos explosiones cegadoras ocurridas en el pasado: Una fue aquel art\u00edculo de 8 p\u00e1ginas que escribiera Max Planck, en ese corto trabajo dej\u00f3 sentados los par\u00e1metros que rigen la Ley de la distribuci\u00f3n de la energ\u00eda radiada por un cuerpo negro. Introdujo en f\u00edsica el concepto novedoso de que la energ\u00eda es una cantidad que es radiada por un cuerpo en peque\u00f1os paquetes discretos, en vez de en una emisi\u00f3n continua. Estos peque\u00f1os paquetes se conocieron como cuantos y la ley formulada es la base de la teor\u00eda cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Un amigo f\u00edsico me dec\u00eda: cuando escribo un libro, procuro no poner ecuaciones, cada una de ellas me quita diez lectores. Siguiendo el ejemplo, procuro hacer lo mismo (aunque no siempre es posible) pero, en esta ocasi\u00f3n dejaremos el desarrollo de la energ\u00eda de Planck del que tantas veces se habl\u00f3 aqu\u00ed, y, ponernos ahora a dilucidar ecuaciones no parece lo m\u00e1s entretenido, aunque el lenguaje de la ciencia, no pocas veces es el de los n\u00fameros.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">All\u00e1 por el A\u00f1o 1905, en desconocido&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, escrib\u00eda unos art\u00edculos sobr ela Relatividad Especial que hablaba de que la masa y la energ\u00eda eran la misma cosa, de que la velocidad de la luz nos dec\u00eda qu\u00e9 l\u00edmite tiene el universo para transmitir informaci\u00f3n o viajar, que los objetos se contraen el en sentido de la marcha si van a una velocidad relativista, o que el Tiempo, se puede ralentizar cuando marcha a velocidades cercanas a la de la luz.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de el movimiento browniano\" 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decoding=\"async\" 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\" alt=\"Resultado de imagen de el movimiento browniano\" 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\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">En mayo de 1905,&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;public\u00f3, tambi\u00e9n en la revista gran alem\u00e1n \u201cAnnalen der Physik\u201d, un segundo art\u00edculo, m\u00e1s sutil, sobre el movimiento browniano, descrito por Robert Brown en 1827. El famoso bot\u00e1nico en la naturaleza, que las piedras contienen agua, en el que hay granos de polen. Estos granos de polen est\u00e1n en movimiento mientras est\u00e1n encerrados durante millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">\u00bfC\u00f3mo es que estos granos de polen se mueven?<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">De la misma manera las gotas de tinta en un l\u00edquido, se diluyen debido a la constante agitaci\u00f3n de las part\u00edculas. Este es el movimiento browniano. Durante m\u00e1s de 70 a\u00f1os, no f\u00edsico, no podr\u00eda explicar este fen\u00f3meno como la existencia de las mol\u00e9culas, estas peque\u00f1as part\u00edculas no fueron encontrados. El movimiento browniano se explica en 1900 por&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, y Marian Smoluchowski por Louis Bachelier. El movimiento realizado por el polen suspendido en el aire, por ejemplo, en un rayo de Sol a trav\u00e9s de un bosque sombr\u00edo, debido a la existencia de las mol\u00e9culas.&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;explica el movimiento browniano de la hip\u00f3tesis at\u00f3mica y molecular, y calcula el tama\u00f1o de las mol\u00e9culas.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/sobrehombros.files.wordpress.com\/2014\/08\/aether_string_theory___print_by_marshmallowgherkin-d31oey11-e1409097039757.jpg\" alt=\"\" width=\"636\" height=\"393\" data-mce-src=\"http:\/\/sobrehombros.files.wordpress.com\/2014\/08\/aether_string_theory___print_by_marshmallowgherkin-d31oey11-e1409097039757.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Para el astr\u00f3nomo Christian Huygens,&nbsp; esta sustancia se llamaba \u201c<strong>\u00e9ter<\/strong>\u201d, y lo permeaba todo en el universo. Por supuesto, el \u00e9ter \u2013aunque aceptado como una hip\u00f3tesis muy probable\u2013 no pod\u00eda ser como cualquier material. Para permitir el traslado de la onda electromagn\u00e9tica propuesta por Maxwell deb\u00eda ser&nbsp;<strong>m\u00e1s denso que el acero<\/strong>, pero al mismo tiempo carecer de masa y viscosidad, para no obstruir el paso de los planetas. Tambi\u00e9n deb\u00eda ser perfectamente transparente, y mantenerse completamente est\u00e1tico y uniforme en todo el cosmos (para explicar que la velocidad de la luz fuera&nbsp;<strong>siempre constante<\/strong>, como revelaban las mediciones).<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">En septiembre de 1905, y todav\u00eda en la revista alemana \u201cAnnalen der Physik\u201d, aparece el tercer art\u00edculo de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.&nbsp; El tercer art\u00edculo titulado \u201cla electrodin\u00e1mica de cuerpos en movimiento\u201d, es a\u00fan m\u00e1s revolucionario, porque la intuici\u00f3n de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;se rompe con la f\u00edsica newtoniana.&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;ataca a la asunci\u00f3n de un espacio y tiempo absoluto, tal como se define por la mec\u00e1nica newtoniana.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Tambi\u00e9n se ocupa de la existencia del \u00e9ter, medio interestelar inerte debe apoyar a la luz, como el agua o el aire las ondas de sonido de apoyo a medida que avanzan.&nbsp; Este art\u00edculo es el creador de la teor\u00eda de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>. AE = \u0394mc2,&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;redefini\u00f3 ciertas leyes de la naturaleza, pero su teor\u00eda tiene l\u00edmites, es por eso que se llama teor\u00eda de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>.&nbsp; S\u00f3lo cuando los objetos se mueven a gran velocidad en l\u00ednea recta cerca del observador, se encogen y los relojes de reducir la velocidad.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" 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\" alt=\"Resultado de imagen de La masa y la energ\u00eda son dos aspectos de la misma cosa\" data-mce-src=\"data:image\/jpeg;base64,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\"><img decoding=\"async\" src=\"https:\/\/concepto.de\/wp-content\/uploads\/2019\/04\/particulas-la-materia-e1554399662510.jpg\" alt=\"Materia - Part\u00edculas subat\u00f3mica\" data-mce-src=\"https:\/\/concepto.de\/wp-content\/uploads\/2019\/04\/particulas-la-materia-e1554399662510.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">El \u00faltimo art\u00edculo, se deriva del art\u00edculo anterior, que contiene s\u00f3lo dos p\u00e1ginas y se publica inmediatamente despu\u00e9s de la tercera en septiembre de 1905.&nbsp; En este art\u00edculo se titula \u201cLa inercia de la energ\u00eda\u201d, y no de fines, con E = mc2, pero AE = \u0394mc2.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La variaci\u00f3n del contenido energ\u00e9tico de un sistema es igual a la variaci\u00f3n de la masa multiplicada por c2, la velocidad de la luz. Esta idea explica que cuando un cuerpo masivo absorbe la energ\u00eda, su masa ha cambiado. Esta energ\u00eda se calcula multiplicando la masa por el cuadrado de la velocidad de la luz. Ahora sabemos que el poder de la energ\u00eda contenida en la materia es enorme, incluso cuando un cuerpo es inerte. E es la energ\u00eda expresada en julios, m la masa en kilogramos, y c es la velocidad de la luz en m\/s. Los f\u00edsicos entienden como la masa contiene una energ\u00eda oculta, enorme. La energ\u00eda oculta, lo que corresponde a 1 kg de la materia es importante, ya que es de 9 x 10<sup>16<\/sup>&nbsp;julios (1 kW \/ h = 3.600.000 J). Esto corresponde a la energ\u00eda producida por un reactor nuclear con una capacidad de 1400 MW durante dos a\u00f1os.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcSwXGaDC-Rc5jv7cenQAjxM49atG6uL6mXBLUhqBu2fWUgODGhS\" alt=\"\" name=\"Z66ayLVmND99PM:\" data-src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcSwXGaDC-Rc5jv7cenQAjxM49atG6uL6mXBLUhqBu2fWUgODGhS\" data-sz=\"f\" data-mce-src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcSwXGaDC-Rc5jv7cenQAjxM49atG6uL6mXBLUhqBu2fWUgODGhS\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.astronoo.com\/images\/articles\/gravite.jpg\" alt=\"\" width=\"315\" height=\"228\" data-mce-src=\"http:\/\/www.astronoo.com\/images\/articles\/gravite.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">En cualquier evento de Ciencia, ah\u00ed aparecen esos galimat\u00edas de los n\u00fameros y letras que pocos pueden comprender, dicen que es el lenguaje que se debe utilizar cuando las palabras no pueden expresar lo que se quiere decir. Y, lo cierto es que, as\u00ed resulta ser.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Despu\u00e9s de lo de Planck y su radiaci\u00f3n de cuerpo negro, cinco a\u00f1os m\u00e1s tarde, irrumpi\u00f3 en escena otra&nbsp; revoluci\u00f3n de la F\u00edsica se produjo en 1.905, cuando Albert&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;public\u00f3 su trabajo sobre la Teor\u00eda de la R<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\">elatividad<\/a>&nbsp;Especial nos dio un golpecito&nbsp; en nuestras cabezas para despertar en ellas nuestra comprensi\u00f3n de las leyes que gobiernan el Universo.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Nos dijo que la velocidad de la luz es la m\u00e1xima alcanzable en nuestro universo, que la masa y la energ\u00eda son la misma cosa, que si se viaja a velocidades cercanas a la de la luz, el tiempo se ralentiza pero, el cuerpo aumentar\u00e1 su masa y se contraer\u00e1 en el sentido de la misma\u2026Y, todo eso, ha sido una y mil veces comprobado. Sin embargo, muchas son las pruebas que se realizan para descubrir los fallos de la teor\u00eda, veamos una:<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/i0.wp.com\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/8\/83\/GRB080319B_illustration_NASA.jpg\/250px-GRB080319B_illustration_NASA.jpg\" alt=\"\" width=\"250\" height=\"244\" data-mce-src=\"https:\/\/i0.wp.com\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/8\/83\/GRB080319B_illustration_NASA.jpg\/250px-GRB080319B_illustration_NASA.jpg\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Captan una explosi\u00f3n Gamma\" data-mce-src=\"data:image\/jpeg;base64,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\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Los cient\u00edficos que estudian la radiaci\u00f3n gamma de una explosi\u00f3n de rayos lejanos han encontrado que la velocidad de la luz no var\u00eda con la longitud de onda hasta escalas de distancia por debajo de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>(<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>. Ellos dicen que esto desfavorece a algunas teor\u00edas de la gravedad cu\u00e1ntica que postulan la violaci\u00f3n de la invariancia de Lorentz.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La invariancia de Lorentz se estipula que las leyes de la f\u00edsica son las mismas para todos los observadores, independientemente de d\u00f3nde se encuentren en el universo. Teor\u00eda de la Relatividad de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, utiliz\u00f3 este principio como un postulado de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;especial especial, en el supuesto de que la velocidad de la luz en el vac\u00edo, no depende de que se est\u00e9 midiendo, siempre y cuando la persona est\u00e9 en un sistema inercial de referencia. En m\u00e1s de 100 a\u00f1os la invariancia de Lorentz nunca ha sido insuficiente.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\" alt=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\" data-mce-src=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/francis.naukas.com\/files\/2008\/02\/dibujo26ene2008b.jpg\" alt=\"\" width=\"406\" height=\"161\" data-mce-src=\"http:\/\/francis.naukas.com\/files\/2008\/02\/dibujo26ene2008b.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<div style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">El mundo moderno de la f\u00edsica se funda notablemente en dos teor\u00edas principales, la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;general y la mec\u00e1nica cu\u00e1ntica, aunque ambas teor\u00edas parecen contradecirse mutuamente. Los postulados que definen la teor\u00eda de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;de einstein&nbsp; y la teor\u00eda del qu\u00e1ntum est\u00e1 incuestionablemente apoyados por rigurosa y repetida evidencia experimental. Sin embargo, ambas se resisten a ser incorporadas dentro de un mismo modelo coherente.<\/div>\n<div style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/div>\n<div style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><\/div>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"https:\/\/universodoppler.files.wordpress.com\/2014\/11\/quantum-gravity-824x549.jpg?w=812&amp;h=540\" alt=\"\" width=\"590\" height=\"393\" data-mce-src=\"https:\/\/universodoppler.files.wordpress.com\/2014\/11\/quantum-gravity-824x549.jpg?w=812&amp;h=540\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La Teor\u00eda de cuerdas nos habla de las vibraciones que \u00e9stas emiten y que son part\u00edculas cu\u00e1nticas. En esta teor\u00eda, de manera natural, se encuentran las dos teor\u00edas m\u00e1s importantes del momento: La Gravedad y la Mec\u00e1nica cu\u00e1ntica, all\u00ed, subyacen las ecuaciones de campo de la teor\u00eda de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;que, cuando los f\u00edsicas de las \u201ccuerdas\u201d desarrollan su teor\u00eda, aparecen las ecuciones relativista, sin que nadie las llame, como por arte de magia. Y, tal aparici\u00f3n, es para los f\u00edsicos una buena se\u00f1a.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Sin embargo, los f\u00edsicos siguen sometiendo a pruebas cada vez m\u00e1s rigurosas, incluyendo versiones modernas del famoso experimento interferom\u00e9trico de Michelson y Morley. Esta dedicaci\u00f3n a la precisi\u00f3n se explica principalmente por el deseo de los f\u00edsicos para unir la mec\u00e1nica cu\u00e1ntica con la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>&nbsp; general, dado que algunas teor\u00edas de la gravedad cu\u00e1ntica (incluyendo la teor\u00eda de cuerdas y la gravedad cu\u00e1ntica de bucles) implica que la invariancia Lorentz podr\u00eda romperse.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" 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\" alt=\"Resultado de imagen de Invariancia de Lorentz\" 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kXtm2ZinWce84R8kW2C8\/wARWxe2TtnMrN8RgPzUt3Lm635l9P8ALNem4T+v+EB4yfsx1cPIn5Ja2Ca4y37OeTgfl80palcTVdnW0\/QeoclzvH8RAaNzn3DPzhdFU0WFx5h9WSNR5b\/BPRwjuUmeksjU0kjIotgK1XRLUrnJQFz3BrdfLqupR2XljGNhvR0n1jx93I92309y6qmJzPgOSxuGGSWgyBlPM7ytxui5utUbvyciGR5MjdcCTsqjD+ZvxMLYuNFjxNVg\/MPgZ+S1rg5K9OriZtS6kc5QYP4x+Qk0Z65PA+fxS\/GxDSZPnuiWWd\/VP4aAb\/dUBHklfSJ\/ZA5yf3719Tp+ccfofM5uMkmfVPQCpi4Zak7U8P8Aa5zR5K1+\/HIboNT9Ev6FUXf7NtWaD1QcTucZL4H9yeu2gNgZBT5PbtDHoxSimT+Ygdwz+a2lncAH2I6l3\/cR8k3XrEZNzcfh3qX2UuEUvawAwxicdG\/M8gkrexLarZ5YstJG3hIT1tbYZJMuOp+Q6JhAVfLIqVagaJKs4qjaecnXySKA06RccT\/BvLv6ppRRAEJQHVHH2Rl1RS2e5WQAs29YXBrcyeWg8Uys7hlrhc+djA8\/otFAo3XJWoSBkJPKYWVW4lUnCGhp05n6JutXLjgp\/wCZ2ze7qoLBoLCPumTzOW\/jCYnb6MjizC2s0kzLRJ5kEg\/JOWjlPSKl2Wv\/AAmD3O\/UBKULiAIzOwVeA6Zlf4nUfsKFYRNKs0mfwOBa6PHAsmzOa7G84QLmhVp1DJqsc2dmSOyR3GD4L536PXDsHq6gipSJpvHJzDHyWTVJ7LR6YPn5N+4pY2ObzHx2+KxbV2x1C3GOWXxO3LTjGh16Hn4riZoWrOtinToMEvcUZXtCqmFznKV2blFVRyV96PyZpnDO0dnw5L0WRps9U132jv5jx90fhZO\/X9I6WprDdT8BzSQtwHkfvQLatVOMab5POnk4v8P8guHWYYAAIAT1QwF7EJS7rwFktzlyaOIotw9mKrP4RPich81oXboCpwy3wMz9p2Z6ch++qU41dYGOdyBK6eKD4ijmZZq3JmJwbtVburJ9tlMR+Ruf\/cFncec5zgxnacSGN\/qeYaPeQnbGaNq0O9t8vdzl5nPuEDwT3oBwz+J4gwkTTtvtXHYv0pD+4Yv\/AKyvqIrZBfofON75\/U+uULYUaNOkNKbGsHc1oaPJZfEH5Fat3UWHXeKj20wZLiBl8fgvGJqkzoOGsLaLANcIPdOfzTVOmB381ZrY0XqgoiiBdVywSGFw6HRJ216+o8AAAancx4oE2ujSheqKr3gaoGWUUUQBFFEGo185PAHItn5oAMl6pLshkNz9EZwnJegQgCtKmGiAFdRRAALymHsLPxCO7qubsuyS0+0DB8F1QCwuPWxa4VWjIwHd+gPy9yqPomXsetai4b0+4abauL5g+yqQyuB912QZU8cmnqB+JdBS4nGjfethtNtWkadVoc17SHNIyIcMwlKKap9ApX12cPaVwQCDIKbIBEHMFYHErCpwyqKbyXWrz9lVOeHf1dTqOe+vMDRZXkZFcrLp3GVePZuhmTjfkWurFzDLM28tx9Qhi4hs88gOZWia+Fs7lDbw5rxifOLaDoFjnp4p2j3jqJT\/AA+PP+hag+NcydT+9ku9\/bd4eQTlThZGlT3j6FJfwLsZl3LY8gvDHprbcjTLUKKqAO4uYReH2RcQ94y1aDv1PRN2\/DmNMntHmdu4JipUhXDEk+AnmbVHlZ8Bcnxu8D6raGs9p8bNGgPeY96f4\/xhtFhccycmt3cdguQZUNMOe8\/aPOJx5ch3BdrQafnfI4uuz8bEN8UunOdAlznEBrQJJJMNDQNyYEL7F6Eej\/8AAWoY6PXPOOqRn2iMmg8miB3yd1zn+G\/oc5hF7dNh8TRpuGbAR7bxs8g5DYHPM5dtfXJPZbrueS6GSe50jLhx7FbEuKVGuMAS7y71X0ZtJqOqHRvZHedfh5oFRuYY3Nzj7yumsrUU2Bo8TzO5UPhHoo27DrxzgBJyCjjCWNM1D2vZ2HPvUHoDzrHcU\/i\/9P33FtrUMc4jQxHTmmAF5UfCBV5JUdA0lAY0uMnT98u\/9yo0OdnkPf4\/vyhMoF2eAL1RUqPjTVBQO5uMIyEuOgS4sMWdRxLjyOQ6BNUqMGTm47\/RFQKr7Iq1HwJz8BJ+Cslrm5wnC0YnnQcup6IBi9XizRo0nvyT1ImBOu6QdYHExxOI4pdy0nLplHitJMSvyRJ3tUGaYGJzhEbAcyjVqh9luvPkvbegG951O5SGzlLqwNF4DswTIdzG48FrW1dal3bNqNLXDL4g8x1XNXFN9F2E5jZ2x+h6K7smtpqcQw1mOouY2oHiHBwloHXr5LhuK+jNeye00nirbOIGFxipSy+7+Nvx6brrqV21jS4mAMyUpw8uuavramTG+w397rzmrW0W6pKuzjeHcUpVXHC8HCSANDIyJgrZbcro+Oei9nd9qrSAqbVGdip0kj2v80rm7j0Duqf+73jXjZtdpnxe2Z9wWXJpFJ2n9zRjzOC20Bv7ghuIEg46YyAORqNB16ErCteIVDVbicTOCcm5zSeTMDmBon77gvFGNOK1p1GthxLKrIhpDtHkHbkubsKN5WqOFvZ+scwhpw1aMNLW4SCcYg9pJaWe1ppf9F\/HjaqzrqlysDjfpCykInE\/Zo18eSZb6F8Yr5P9TbNOs1Jd\/wBMO81scG\/wjoUziua76p3az7MHmC7Nx8C1PFo4rmb+wsmpk+IL7nze0o17qt2WOrVj7LGCRTHMnRv9RMdV9V9Df8Pm25bXuyKtYQWsGdOkdjn7b+pyGw3XXcPsaFsz1dCkyk3k0ASebjq49TmpWuFv3cbVwjIsfO6XLLXNecgsu6rhoXlzdQnOF8LMipVGerWnbq7r0S6L7C8EsC37R47R0H4R9StZVa8HQzCspbsaKYZ19yuoqVHwEhnr3QgMZiMnTx+HT9912DFrtpt17\/8ARGQT2QBRVfMZZHulY1zd1JLcQ1js\/VAN0bRUa1UoU8LQNevM7oiCiJWrdOBj1bj1GfkiXNwGCTrsNyUsLV7+055aTsNAPqglv0M1qh0br5KW9uGzuTqdyiMZCsgZFV3JWUQMq1sKy8dMZa9Vj3V9UBLZA\/pz80Cbo2Cszi16ym6lTqAFlUuaSdiAIPvPxWhbsLWgEydz13XJ+l1tUr12U6bCQ1uu0uOfwA96aPHUTlDHcFb44Ea1o64e71Ic6gw67ujUjmOSabfOZ2RDY6Z+Mp3g1ncUIp+sDvywIb1J1WtW4PTe0hwlx+\/vP06J37IxQltt8N9mfY3BwyTJK94pxF9OniptL3BzeyBJcMQxAcpG+ytV4E4fy3z0dl8R9EpXo1mDtsy8CPgnwz36QCt6S1fZFMjL+YGPgDGQ57WuEkhokNIMmIkRitccfqNYRTFSqYJZUdReC7KsSS1jIyNNgmBi9YIGYlSoHa4HNBPIp1t0dA0+4o2iU7DWXHKr6uB1EtbDu3DgHQSGuE6B34TmJ1KZuuIlv3T3zkkH13\/gd\/afDXuPuV6XCq9XNwDRsCfkN0UDb8EZxAukmAF4wvqmGNnmdh3laNhwBjR2yXnlo3XkFrsYGiAAANhkAhteBpOuTP4fwltPtO7T+ew\/p+qVviSThc5zRrnkDy6p+o51Q4W5M3duegTAoNw4IyiFNg1ZSwo4WAb6nvKYUUSLRV7oQabS4yUR1OfmOaIAgVWRRRAeC\/LRu\/VAwNSo6ocLMm\/edz6NRf4RsNAEYSCPBHY0AQNF6gVEVKtSOp2CsSvGs33QMDSoZ4nZu8u5MKKIAizr29ewxhAnQzP0TN1c4cgJcdB9eiE2ykEvMvcNdm8oTJf6FuHOc5uJxmdOQATapRZhaByACHUl2QyG5+iQ1whPifEMLXEGGtEudy6N5k6Lg7zitSp94tbOTWmI7yM3Hqfguz9K7f8A9o8NGQLSeoDhP18F86r0y4AAxmD7lSOR\/wAhkkpqF0qNfh3Ha9FwIeXN3a4kgjpPs+C7uheisxrqX3hM\/h5g9Rmvl9OYz5n3Tl8F9E9DqRbbNncuI7py8p8UMP8Ajss3Nwb4o1regGCB4ncoqiXuqj2xgY13OX4Y5R2TKk7AWrUDRJSzKBe7G\/Qey3YdT1QQ6uTJos6fbHL\/AKaJ66v\/AMFn\/OP\/AI0xDpCzLa9LaDHGXvdIaJzcZOp2AAknYBG9fX\/4LP8AnH\/xrn+G2tarTMsaQWPpz6whoaX5taMHJvaI1xRPZAaAbnDbMfzHOD3OMlwiCdMuQEQBtG5krSWTaetpMDBSZlicSaxkkuLnuPY3LifFMG4rj\/4af\/OP\/jQA8gvbiy0b5pSvcXAaSLdjiB7IrQT0Esj3rQb7khka2MgvVUuykZ8s9Vm3PE3NMYIPUz5IE2kaiiFbYsIxGScyioGRRCuJgw4N6kSFjsqPqPDS4weWQI38kEuVG2RPcrLwBeoKPCUjV4o0ZAOJ7o80zc3IYOZOgGpSVeyc8YnHtkjIaATp8UyZN+B21qFzQ4iJ0HTZGXjRGS9SKIsy7qAOI9c4dBnCYr1XOOBni7Yd3VFo2zWiAJ6nMk9UyXyShQw5nNx1P0RkC4ums9qfcfPRBoX+N2FrctSTy7kh2lwNuEr0BepTi1JzqLwzFjwnDhcWnFBw5gjfnkgYa5dDT2S4HIgQct5B1XC3XAMT4o5AnJricvEDRbtxdXWN7KVMmm2QHSHOyY7CAXOzJdhzJ0nTNWube4ZUxUmNLcLRBicRDsbpnUQ0ARufBozZsMM3zIzuHehxxA1niPwsnPvcQI8F17GgAACAMgBoANIWGa94YGCM2mRgzE0JGbutactG90o3tzesLgCCYBjCMyaZn73ZAcG5SNfFHY8WLHhX4UdYvIWbwBr\/AFeOpOJxdrrhDiGTmYJEHx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\" alt=\"Resultado de imagen de Invariancia de Lorentz\" 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\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Ganov y sus colegas estudiaron la radiaci\u00f3n de una explosi\u00f3n de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;y los&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a>(asociada con una explosi\u00f3n de gran energ\u00eda en una galaxia distante) que fue descubierto por la NASA&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\/<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\">Fermi<\/a>&nbsp;Gamma-Ray Space Telescope, el 10 de mayo de este a\u00f1o. Se analiz\u00f3 la radiaci\u00f3n en diferentes longitudes de onda para ver si hab\u00eda indicios de que los sucesos relativistas produc\u00edan&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>&nbsp;con energ\u00edas diferentes llegaron a los detectores de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\/<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\">Fermi<\/a>&nbsp;en diferentes momentos.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Tal difusi\u00f3n de los tiempos de llegada parece indicar que la invariancia Lorentz efectivamente hab\u00eda sido violada, es decir que la velocidad de la luz en el vac\u00edo depende de la energ\u00eda de la luz y no es una constante universal. Cualquier dependencia de la energ\u00eda ser\u00eda m\u00ednima, pero a\u00fan podr\u00eda resultar en una diferencia mensurable en los tiempos de llegada de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\/<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>&nbsp;debido a los miles de millones de a\u00f1os luz de a la que se encuentran las explosiones relativistas de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><br \/><\/a><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcTBf39fwRpKpuDIRO3MufZFIEawrmSTPlRSBN4vi0QFbsjb-nyk\" alt=\"\" width=\"525\" height=\"393\" data-mce-src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcTBf39fwRpKpuDIRO3MufZFIEawrmSTPlRSBN4vi0QFbsjb-nyk\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Cuando nos acercamos a la vida privada del genio\u2026 \u00a1tambi\u00e9n, como todos, era humano!<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">De la calidad de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;como persona nos habla un detalle: Cuando el Presidente Chaim Weizmann de Israel muri\u00f3 en 1952, a&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>,&nbsp; se le ofreci\u00f3 la presidencia, pero se neg\u00f3, diciendo que no ten\u00eda \u201cni la habilidad natural ni la experiencia para tratar con seres humanos.\u201d Luego escribi\u00f3 que se sent\u00eda muy honrado por el ofrecimiento del estado de Israel, pero a la vez triste y avergonzado de no poder aceptarla.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Pero sigamos con la segunda revoluci\u00f3n de su teor\u00eda que se dio en dos pasos: 1905 la teor\u00eda de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;especial y en 1.915, diez a\u00f1os despu\u00e9s, la teor\u00eda de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;general que vari\u00f3 por completo el concepto del Cosmos y nos llev\u00f3 a conocer de manera m\u00e1s profunda y exacta la Gravedad de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>que mejor\u00f3. En realidad, a partir de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;General naci\u00f3 la verdadera Cosmolog\u00eda con objetos antes inexistentes como&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>&nbsp;y de gusano entre otros muchos fen\u00f3menos que dicha teor\u00eda nos trajo.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2011\/05\/energia-oscura-y-gravedad.jpg\" alt=\"http:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2011\/05\/energia-oscura-y-gravedad.jpg\" data-mce-src=\"http:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2011\/05\/energia-oscura-y-gravedad.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; La Relatividad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>s&nbsp; nos dec\u00eda que el espacio se curva en presencia de grandes masas<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">En la Teor\u00eda Especial de la Relatividad, se refiri\u00f3 a sistemas de referencias inerciales (no acelerados). Asume que las leyes de la f\u00edsica son id\u00e9nticas en todos los sistemas de referencia y que la velocidad de la luz en el vac\u00edo, c, es constante en el todo el Universo y es independiente de la velocidad del observador.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La teor\u00eda desarrolla un sistema de matem\u00e1ticas con el fin de reconciliar estas afirmaciones en aparente conflicto. Una de las conclusiones de la teor\u00eda es que la masa de un cuerpo, aumenta con la velocidad (hay una ecuaci\u00f3n que as\u00ed lo demuestra), y, tal hecho, ha sido sobradamente comprobado en los aceleradores de part\u00edculas donde un&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\">mu\u00f3n<\/a>, ha aumentado m\u00e1s de diez veces su masa al circular a velocidades cercanas a la de la luz. Y el&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\">mu\u00f3n<\/a>&nbsp;que tiene una vida de dos millon\u00e9simas de segundo, adem\u00e1s, al desplazarse a velocidades relativistas, tambi\u00e9n ven incrementado el tiempo de sus vidas.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/fc02.deviantart.net\/fs33\/i\/2008\/289\/0\/1\/LHC__Aftermath_by_darth_biomech.jpg\" alt=\"\" width=\"614\" height=\"491\" data-mce-src=\"http:\/\/fc02.deviantart.net\/fs33\/i\/2008\/289\/0\/1\/LHC__Aftermath_by_darth_biomech.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">El Acelerador de Part\u00edculas LHC es una Obra inmensa que ha construido el SER Humano para saber sobre la Naturaleza de la materia y\u2026<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Todos esos impulsos son llevados a procesadores electr\u00f3nicos de datos a trav\u00e9s de cientos de miles de cables. Por \u00faltimo, se hace una grabaci\u00f3n en carrete de cinta magn\u00e9tica codificada con ceros y unos. La cinta graba las violentas colisiones de los&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/04\/01\/el-nacimiento-del-cern-y-hacia-donde-nos-lleva\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/04\/01\/el-nacimiento-del-cern-y-hacia-donde-nos-lleva\/#\">protones<\/a>&nbsp;y antiprotones, en las que generan unas setenta part\u00edculas que salen disparadas en diferentes direcciones dentro de las varias secciones del detector.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/imagenes.publico.es\/resources\/archivos\/2013\/12\/13\/1386952871949lhcdn.jpg\" alt=\"\" width=\"400\" height=\"300\" data-mce-src=\"http:\/\/imagenes.publico.es\/resources\/archivos\/2013\/12\/13\/1386952871949lhcdn.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><strong>El LHC es un esfuerzo internacional, donde participan alrededor de siete mil f\u00edsicos de 80 pa\u00edses. Consta de un t\u00fanel en forma de anillo, con dimensiones interiores parecidas a las del metro subterr\u00e1neo de la Ciudad de M\u00e9xico, y una circunferencia de 27 kil\u00f3metros. Est\u00e1 ubicado entre las fronteras de Francia y Suiza, cerca de la ciudad de Ginebra, a profundidades que van entre los 60 y los 120 metros debido a que una parte se encuentra bajo las monta\u00f1as del Jura<\/strong><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La ciencia, en especial la f\u00edsica de part\u00edculas, gana confianza en sus conclusiones por duplicaci\u00f3n; es decir, un experimento en California se confirma mediante un acelerador de un estilo diferente que funciona en Ginebra con otro equipo distinto que incluye, en cada experimento, los controles necesarios y todas las comprobaciones para que puedan confirmar con muchas garant\u00edas, el resultado finalmente obtenido. Es un proceso largo y muy complejo, la consecuencia de muchos a\u00f1os de investigaci\u00f3n de muchos equipos diferentes.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2011\/07\/dibujo20110727_flavor_physics_quark_masses_and_b-meson_mixing.png?w=687&amp;h=322\" alt=\"\" width=\"608\" height=\"284\" data-mce-src=\"http:\/\/francisthemulenews.files.wordpress.com\/2011\/07\/dibujo20110727_flavor_physics_quark_masses_and_b-meson_mixing.png?w=687&amp;h=322\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" data-mce-src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;tambi\u00e9n concluy\u00f3 que si un cuerpo pierde una energ\u00eda L, su masa disminuye en L\/c2. Y generaliz\u00f3 esta conclusi\u00f3n al importante postulado de que la masa de un cuerpo es una medida de su contenido en energ\u00eda, de acuerdo con la ecuaci\u00f3n m=E\/c2 ( o la m\u00e1s popular E=mc2).<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Otras de las conclusiones de la teor\u00eda de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;en su modelo especial, est\u00e1 en el hecho de que para quien viaje a velocidades cercanas a c (la velocidad de la luz en el vac\u00edo), el tiempo transcurrir\u00e1 m\u00e1s lento. Dicha afirmaci\u00f3n tambi\u00e9n ha sido experimentalmente comprobada.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Todos estos conceptos, por nuevos y revolucionarios, no fueron aceptados por las buenas y en un primer momento, algunos f\u00edsicos no estaban preparados para comprender cambios tan radicales que barr\u00edan de un plumazo, conceptos largamente arraigados.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/_zBAdWxgEeX0\/R87vhcBGPII\/AAAAAAAACI4\/MCE-Wi6d2v0\/s320\/galatomo.jpg\" alt=\"http:\/\/4.bp.blogspot.com\/_zBAdWxgEeX0\/R87vhcBGPII\/AAAAAAAACI4\/MCE-Wi6d2v0\/s320\/galatomo.jpg\" data-mce-src=\"http:\/\/4.bp.blogspot.com\/_zBAdWxgEeX0\/R87vhcBGPII\/AAAAAAAACI4\/MCE-Wi6d2v0\/s320\/galatomo.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; Todo lo grande est\u00e1 hecho de cosas peque\u00f1as<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Fue Max Planck, el Editor de la Revista que public\u00f3 el art\u00edculo de Albert&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, quien al leerlo se di\u00f3 cuenta de la enorme importancia de lo que all\u00ed se dec\u00eda. A partir de aquel momento, se convirti\u00f3 en su valedor, y, en verdad,&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp; reconoci\u00f3 p\u00fablicamente tal ayuda.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">En la segunda parte de su teor\u00eda, la Relatividad General,&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;concluy\u00f3 que el espacio y el tiempo est\u00e1n distorsionados por la materia y la energ\u00eda, y que esta distorsi\u00f3n es la responsable de la gravedad que nos mantiene en la superficie de la Tierra, la misma que mantiene unidos los planetas del Sistema Solar girando alrededor del Sol y, tambi\u00e9n la que hace posible la existencia de las Galaxias.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" title=\"Image of the sky in the region of the centre of the Milky Way\" src=\"http:\/\/images.iop.org\/objects\/phw\/news\/thumb\/16\/10\/6\/PW-2012-10-04-black-hole-star.jpg\" alt=\"Image of the sky in the region of the centre of the Milky Way\" data-mce-src=\"http:\/\/images.iop.org\/objects\/phw\/news\/thumb\/16\/10\/6\/PW-2012-10-04-black-hole-star.jpg\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/blackholes.stardate.org\/images\/2001-29-b-full_jpg.jpg\" alt=\"\" width=\"500\" height=\"393\" data-mce-src=\"http:\/\/blackholes.stardate.org\/images\/2001-29-b-full_jpg.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">\u00a1La Gravedad! Siempre est\u00e1 presente e incide en los comportamientos de la materia. La gravedad presente en un&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>&nbsp;gigante hace que en ese lugar, el tiempo deje de existir, se paralice y el espacio, se curve en una distorsi\u00f3n infinita. Es decir, ni espacio ni tiempo tienen lugar en la llamada singulariudad.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Nos dio un conjunto de ecuaciones a partir de los cuales se puede deducir la distorsi\u00f3n del tiempo y del espacio alrededor de objetos c\u00f3smicos que pueblan el Universo y que crear esta distorsi\u00f3n en funci\u00f3n de su masa. Se han cumplido 100 a\u00f1os desde entonces y miles de f\u00edsicos han tratado de extraer las predicciones encerradas en las ecuaciones de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;(sin olvidar a Riemann ) sobre la distorsi\u00f3n del espaciotiempo.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Un Agujero Negro es lo definitivo en distorsi\u00f3n espaciotemporal, seg\u00fan las ecuaciones de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>: est\u00e1 hecho \u00fanica y exclusivamente a partir de dicha distorsi\u00f3n. Su enorme distorsi\u00f3n est\u00e1 causada por una inmensa cantidad de energ\u00eda compactada: energ\u00eda que reside no en la materia, sino en la propia distorsi\u00f3n. La distorsi\u00f3n genera m\u00e1s distorsi\u00f3n sin la ayuda de la materia. Esta es la esencia del Agujero Negro<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\">.<\/a><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><br \/><\/a><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/astroverada.com\/_\/Graphics\/Extras\/singularity.jpg\" alt=\"\" width=\"379\" height=\"381\" align=\"BOTTOM\" border=\"0\" hspace=\"0\" vspace=\"0\" data-mce-src=\"http:\/\/astroverada.com\/_\/Graphics\/Extras\/singularity.jpg\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/tecnologiahechapalabra.com\/img_noticias\/2010\/5\/%7B6418B516-9C99-4C9F-82BE-68CD65C1E2FD%7D_constante-600.gif\" alt=\"\" width=\"600\" height=\"299\" data-mce-src=\"http:\/\/tecnologiahechapalabra.com\/img_noticias\/2010\/5\/%7B6418B516-9C99-4C9F-82BE-68CD65C1E2FD%7D_constante-600.gif\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; Las ecuaciones de campo de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;general de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u2026 \u00a1Nos dicen t\u00e1ntas cosas!<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Si tuvi\u00e9ramos un&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>&nbsp;del tama\u00f1o de la calabaza m\u00e1s grande del mundo, de unos 10 metros de circunferencia, entonces conociendo las leyes de la geometr\u00eda de Euclides se podr\u00eda esperar que su di\u00e1metro fuera de 10 m.: \u043b = 3,14159\u2026, o aproximadamente 3 metros. Pero el di\u00e1metro del agujero es mucho mayor que 3 metros, quiz\u00e1 algo m\u00e1s pr\u00f3ximo a 300 metros. \u00bf C\u00f3mo puede ser esto ? Muy simple: las leyes de Euclides fallan en espacios muy distorsionados.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/joseantoniomartin.files.wordpress.com\/2011\/11\/sin-tc3adtulso-1.jpg\" alt=\"\" width=\"632\" height=\"349\" data-mce-src=\"http:\/\/joseantoniomartin.files.wordpress.com\/2011\/11\/sin-tc3adtulso-1.jpg\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/cienciaescolar.files.wordpress.com\/2010\/01\/gravitacion.jpg\" alt=\"\" width=\"500\" height=\"378\" data-mce-src=\"http:\/\/cienciaescolar.files.wordpress.com\/2010\/01\/gravitacion.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp; &nbsp;&nbsp; Con&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;lleg\u00f3 la cosmolog\u00eda moderna, otra manera de mirar el Universo<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Con esta teor\u00eda de la Relatividad General, entre otros pasos importantes, est\u00e1 el hecho de que di\u00f3 lugar al nacimiento de la Cosmolog\u00eda que, de alguna manera, era como mirar con nueva visi\u00f3n a lo que l Universo pod\u00eda significar, Despu\u00e9s de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>,&nbsp; el Universo no fue el mismo.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">El an\u00e1lisis de la Gravitaci\u00f3n que aqu\u00ed se miuestra interpreta el Universo como un continuo espacio-tiempo de cuatro dimensiones en el el que la presencia de una masa (como dec\u00eda antes) curva el espacio para crear un campo gravitacional.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/arquimedes.matem.unam.mx\/Vinculos\/Secundaria\/2_segundo\/2_Fisica\/2f_b02_t02_s03_descartes\/doc\/images\/image_02_02_03_12.jpg\" alt=\"\" width=\"458\" height=\"327\" data-mce-src=\"http:\/\/arquimedes.matem.unam.mx\/Vinculos\/Secundaria\/2_segundo\/2_Fisica\/2f_b02_t02_s03_descartes\/doc\/images\/image_02_02_03_12.jpg\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/galeon.hispavista.com\/astronomiaycosmos\/img\/EspacioTiempo.jpg\" alt=\"\" width=\"356\" height=\"248\" data-mce-src=\"http:\/\/galeon.hispavista.com\/astronomiaycosmos\/img\/EspacioTiempo.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">De la veracidad y comprobaci\u00f3n de las predicciones de \u00e9sta segunda parte de la Teor\u00eda Relativista, tampoco, a estas alturas cabe duda alguna, y, lo m\u00e1s curioso del caso es que, despu\u00e9s de casi un siglo (1.915), a\u00fan los f\u00edsicos est\u00e1n sacando partido de las ecuaciones de campo de la teor\u00eda relativista en su versi\u00f3n general o de la Gravedad.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Tan importante es el trabajo de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;que, en las nuevas teor\u00edas, en las m\u00e1s avanzadas, como la Teor\u00eda M (que engloba las cinco versiones de la Teor\u00eda de Cuerdas), cuando la est\u00e1n desarrollando, como por arte de mag\u00eda y sin que nadie las llame, surgen, emergen, las ecuaciones de&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>&nbsp;de la Relatividad General.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-GD_dNNptTrE\/TXzzR8qGl8I\/AAAAAAAAAQ8\/4C0uVKHlANE\/s320\/Luz.jpg\" alt=\"\" width=\"177\" height=\"284\" data-mce-src=\"http:\/\/4.bp.blogspot.com\/-GD_dNNptTrE\/TXzzR8qGl8I\/AAAAAAAAAQ8\/4C0uVKHlANE\/s320\/Luz.jpg\"><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">&nbsp;<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\"><em>La luz se propaga en cualquier medio pero en el vac\u00edo, mantiene la mayor velocidad posible en nuestro Universo, y, hasta el momento, que se sepa, nada ha corrido m\u00e1s que la luz en ese medio. Algunos han publicado \u00e9sta o aquella noticia queriendo romper la estabilidad de la&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>&nbsp;especial y han publicado que los&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica\/relativista\/#\">neutrinos<\/a>&nbsp;o los taquiones van m\u00e1s r\u00e1pidos que la luz. Sin embargo, todo se qued\u00f3 en eso, en una noticia sin demostraci\u00f3n para captar la atenci\u00f3n del momento.<\/em><\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">La luz se propaga en el vac\u00edo a una velocidad aproximada a los 30.000 millones (3\u00d710<sup>10<\/sup>) de cent\u00edmetros por segundo. La cantidad&nbsp;<em>c<sup>2<\/sup><\/em>&nbsp;representa el producto&nbsp;<em>c<\/em><strong>\u00d7<\/strong><em>c<\/em>, es decir:<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">3\u00d710<sup>10<\/sup>&nbsp;\u00d7 3\u00d710<sup>10<\/sup>, \u00f3 9\u00d710<sup>20<\/sup>.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Por tanto,&nbsp;<em>c<sup>2<\/sup><\/em>&nbsp;es igual a 900.000.000.000.000.000.000. As\u00ed pues, una masa de un gramo puede convertirse, en teor\u00eda, en 9\u00d710<sup>20<\/sup>&nbsp;ergios de energ\u00eda.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">El ergio es una unida muy peque\u00f1a de energ\u00eda que equivale a: \u201cUnidad de trabajo o energ\u00eda utilizado en el sistema&nbsp;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/19\/rodeados-de-secretos-que-tratamos-de-desvelar\/\" data-mce-href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/19\/rodeados-de-secretos-que-tratamos-de-desvelar\/\">c.g.s<\/a>&nbsp;y act\u00faa definida como trabajo realizado por una fuerza de 1 dina cuando act\u00faa a lo largo de una distancia de 1 cm: 1 ergio = 10<sup>-7<\/sup>&nbsp;julios\u201d. La kilocalor\u00eda, de nombre quiz\u00e1 mucho m\u00e1s conocido, es igual a unos 42.000 millones de ergios. Un gramo de materia convertido en energ\u00eda dar\u00eda 2\u20192<strong>\u00d7<\/strong>10<sup>10&nbsp;<\/sup>(22 millones) de kilocalor\u00edas.&nbsp; Una persona puede sobrevivir c\u00f3modamente con 2.500 kilocalor\u00edas al d\u00eda, obtenidas de los alimentos ingeridos. Con la energ\u00eda que representa un solo gramo de materia tendr\u00edamos reservas para unos 24.110 a\u00f1os, que no es poco para la vida de un hombre.<\/p>\n<p style=\"text-align: justify;\" data-mce-style=\"text-align: justify;\">Emilio Silvera<\/p>\n<\/div>\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%2F2019%2F10%2F20%2F24702%2F&amp;title=' 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%2F2019%2F10%2F20%2F24702%2F&amp;title=' 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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&nbsp; &nbsp; La Escuela J\u00f3nica Fundada por Tales de Mileto en el siglo VI a.C. TALES DE MILETO (625-546) &nbsp; Otro rumor del saber &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; \u00a1Cu\u00e1ntos misterios! \u00a1Nuestro Universo! &nbsp; &nbsp; &nbsp; Hemos tenido que construir m\u00e1quinas inmensas para poder comprobar los efectos que se producen en un [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[6],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/24702"}],"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=24702"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/24702\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=24702"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=24702"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=24702"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}