{"id":7241,"date":"2021-03-26T07:20:15","date_gmt":"2021-03-26T06:20:15","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=7241"},"modified":"2021-03-26T07:29:40","modified_gmt":"2021-03-26T06:29:40","slug":"%c2%a1la-fisica-los-caminos-de-la-naturaleza-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/03\/26\/%c2%a1la-fisica-los-caminos-de-la-naturaleza-2\/","title":{"rendered":"\u00a1La F\u00edsica! Los caminos de la Naturaleza"},"content":{"rendered":"<div style=\"text-align: justify;\">\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> se preguntaba a menudo si &#8220;la providencia divina&#8221; tuvo alguna elecci\u00f3n al crear el Universo. Seg\u00fan los te\u00f3ricos de supercuerdas, una vez que exigimos una unificaci\u00f3n de la teor\u00eda cu\u00e1ntica y la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, tal &#8220;providencia&#8221; no hubiera tenido elecci\u00f3n. La auto-consistencia por s\u00ed sola, afirman ellos, debe haberla obligado a crear el Universo como lo hizo.<\/div>\n<div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQLOgp4QtrVTqlpbMtmIClEW3x1kIVlNTfSaw&amp;usqp=CAU\" alt=\"Teor\u00eda de Cuerdas y la Teor\u00eda M\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQmJuOWUJmK64rtOHCC5aoMcQlbxLSEc0pI_Fe6QwByb_zOmzZw-oO1-ns7_2k5qJnOs5U&amp;usqp=CAU\" alt=\"Teor\u00eda de cuerdas - Wikiwand\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT-2gETVn3zQMl16PMJF0ka10hnUbFKEnBBFPVoAR8xfCTOxHTZWlE0rnQOZ7p73ADQEA0&amp;usqp=CAU\" alt=\"Mi charla en Desgranando Ciencia 2018: &quot;50 a\u00f1os de la teor\u00eda de cuerdas&quot; -  La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTmlX4UgSxxfA_lqDyIZtJyLRzn-FLYZFExlCaUPwHg7qH2aQ-RK4UxvGBPoRtzWv6qtXo&amp;usqp=CAU\" alt=\"Teor\u00eda de cuerdas - Wikiwand\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS7TRBjyR8va1iPTOGIbs2UYxPGYSK8zVExfsADzLJoC3Uwrp3p03kJB7V4salTEhBsOgs&amp;usqp=CAU\" alt=\"La bella teoria: La funci\u00f3n modular de Ramanujan y la teor\u00eda de cuerdas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Escuchar a Edward Wittin hablar sobre F\u00edsica, puede ser un viaje alucinante que nos lleve hacia el futuro que est\u00e1 por llegar. \u00c9l es el autor de la Teor\u00eda M de cuerdas en la que ha unificado todas las versiones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/a>, supergravedad, cuerda heter\u00f3tica, supercuerdas y dem\u00e1s. Se avanza sin descanso pero, seguimos sin poder verificar de forma experimental. Se dice que esta teor\u00eda esta adelantada a su tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2018\/12\/Dibujo20181216-slides07-desgranando-ciencia-2018-teoria-de-cuerdas.jpg\" alt=\"Dibujo20181216 slides07 desgranando ciencia 2018 teoria de cuerdas - La  Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aunque el perfeccionamiento matem\u00e1tico introducido por la teor\u00eda de cuerdas ha alcanzado alturas de v\u00e9rtigo y ha sorprendido a los matem\u00e1ticos, los cr\u00edticos de la teor\u00eda a\u00fan la se\u00f1alan como su punto m\u00e1s d\u00e9bil. Cualquier teor\u00eda, afirman, debe ser verificable. Puesto que ninguna teor\u00eda definida a la energ\u00eda de Planck de 10<sup>19<\/sup> miles de millones de eV es verificable, \u00a1la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> no es realmente una teor\u00eda!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/4.bp.blogspot.com\/_js6wgtUcfdQ\/SoRBCBYB-xI\/AAAAAAAAG4Y\/xVWzNgLGads\/s400\/energia_de_Planck.png\" alt=\"\" width=\"233\" height=\"63\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Con esa simple formula, Planck no dijo la energ\u00eda que se necesitaba para verificar la teor\u00eda de cuerdas, es decir 10<sup>19 <\/sup>GeV, y, desgraciadamente, esa energ\u00eda, de momento, no es de este mundo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/francisworldinsideout.files.wordpress.com\/2011\/04\/dibujo20110429_string_theory_worldsheets_for_1d_strings_and_2d_membranes.png?w=556&amp;h=177&amp;h=177\" alt=\"\" width=\"556\" height=\"177\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a1Es todo tan complejo! La topolog\u00eda nos dar\u00e1 algunas respuestas y, seguramente, las funciones modulares de Ramanujan tambi\u00e9n podr\u00eda tener el derecho a voto en esto de la teor\u00eda de cuerdas.<\/p>\n<p style=\"text-align: justify;\">\n<div id=\"mh_tsuid13\">\n<div lang=\"es-ES\" data-md=\"16\" data-hveid=\"CAMQAA\" data-ved=\"2ahUKEwi2iKr7ms3vAhUR_BQKHTXSAm4QhygwAXoECAMQAA\">\n<div>\n<div>\n<h2 data-local-attribute=\"d3bn\" data-attrid=\"title\" data-ved=\"2ahUKEwi2iKr7ms3vAhUR_BQKHTXSAm4Q3B0oATABegQIAxAL\">No perturbativa<\/h2>\n<p>&nbsp;<\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div>\n<div>\n<div><a tabindex=\"0\" href=\"https:\/\/www.google.com\/search?q=p%C3%A8rturbativa&amp;rlz=1C1PRFI_enES885ES885&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=SR6pVyGlGhra9M%252CYfLMzSkhDByJAM%252C%252Fm%252F05qzn8&amp;vet=1&amp;usg=AI4_-kTja_sDabV_qO8tHToZjezjGD-TFA&amp;sa=X&amp;ved=2ahUKEwi2iKr7ms3vAhUR_BQKHTXSAm4Q_B16BAgHEAI#imgrc=SR6pVyGlGhra9M\"><img decoding=\"async\" loading=\"lazy\" id=\"wp_thbn_0\" src=\"data:image\/png;base64,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\" alt=\"\" width=\"151\" height=\"151\" data-atf=\"1\" \/><\/a><\/div>\n<\/div>\n<\/div>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La funci\u00f3n\u00a0<em>e<\/em><sup>\u22121\/<em>x<\/em>\u00b2<\/sup>. La serie de Taylor es id\u00e9nticamente cero, pero la funci\u00f3n no est\u00e1.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;En matem\u00e1tica y en f\u00edsica, una funci\u00f3n matem\u00e1tica o proceso no perturbativo es uno que no se puede describir con precisi\u00f3n por la teor\u00eda de la perturbaci\u00f3n.\u200b\u200b Un ejemplo es la funci\u00f3n de<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/c19dffe755542d56d94d0c05a9ca442345c324a2\" alt=\"{\\displaystyle f(x)=e^{-1\/x^{2}}}\" \/>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La serie de Taylor\u00a0en x = 0 para esta funci\u00f3n es exactamente cero a todas las \u00f3rdenes en la teor\u00eda de perturbaciones, pero la funci\u00f3n es distinto de cero si\u00a0<em>x<\/em>\u00a0\u2260 0.<\/p>\n<p style=\"text-align: justify;\">La implicancia de esto para la f\u00edsica es que hay algunos fen\u00f3menos que son imposibles de entender por la teor\u00eda de perturbaciones, independientemente del n\u00famero de \u00f3rdenes de la teor\u00eda de perturbaciones que utilizamos. El instant\u00f3n\u00a0es un ejemplo.&#8221;\u200b<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Teor\u00eda de cuerdas\" \/><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 se rechaz\u00f3 la teor\u00eda de cuerdas? - Dimensi\u00f3n Desconocida\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El principal problema es te\u00f3rico m\u00e1s que experimental. Si fu\u00e9ramos suficientemente inteligentes, podr\u00edamos resolver exactamente la teor\u00eda y encontrar la verdadera soluci\u00f3n no perturbativa de la teor\u00eda. Sin embargo, esto no nos excusa de encontrar alg\u00fan medio por el que verificar experimentalmente la teor\u00eda; debemos esperar se\u00f1ales de la d\u00e9cima dimensi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\u00bfLa d\u00e9cima dimensi\u00f3n?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2009\/01\/d-brana.jpg\" alt=\"\" width=\"400\" height=\"267\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><em>\u201c\u00a1Qu\u00e9 extra\u00f1o ser\u00eda que la teor\u00eda final se descubriera durante nuestra vida! El descubrimiento de las leyes finales de la naturaleza marcar\u00e1 una discontinuidad en la historia del intelecto humano, la m\u00e1s abrupta que haya ocurrido desde el comienzo de la ciencia moderna en el siglo XVII. \u00bfPodemos imaginar ahora como ser\u00eda?\u201d<\/em><\/p>\n<p>Steven Weinberg<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00bfEs la belleza un principio f\u00edsico?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/asterion.almadark.com\/wp-content\/uploads\/2008\/08\/lhc-imagen-1.jpg\" alt=\"\" width=\"500\" height=\"326\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ni en este monstruo de la Ingenier\u00eda y la t\u00e9cnica actual podr\u00edamos alcanzar las energ\u00edas de Planck. Queda muy lejos de la posibilidad humana y, no sabemos si, alguna inteligencia extraterrestre la habr\u00e1 podido conseguir. Estamos hablando de las fuerzas de la creaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Aunque la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> nos da una formulaci\u00f3n convincente de la teor\u00eda del universo (de todo lo que existe, incluyendo el espacio, el tiempo y la materia), el problema fundamental es que un test experimental de la teor\u00eda est\u00e1 m\u00e1s all\u00e1 de nuestra tecnolog\u00eda actual. De hecho, la teor\u00eda predice que la unificaci\u00f3n de todas las fuerzas ocurre a la energ\u00eda de Planck, de 10<sup>19<\/sup> miles de millones de electronvoltios (eV), que es alrededor de mil billones de veces mayor que las energ\u00edas actualmente disponibles en nuestros aceleradores de part\u00edculas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/ep00.epimg.net\/sociedad\/imagenes\/2012\/02\/13\/actualidad\/1329147280_243647_1329147472_noticia_normal.jpg\" alt=\"El acelerador LHC aumentar\u00e1 su energ\u00eda este a\u00f1o | Sociedad | EL PA\u00cdS\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Hemos llegado a la energ\u00eda de 14 TeV, muy poca cosa para poder llegar a las cuerdas<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"ENTREVISTA AL PREMIO NOBEL EN F\u00cdSICA DAVID GROSS: \u201cPuede no haber una  teor\u00eda del todo pero\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">David Gross, uno de los autores de la versi\u00f3n de la cuerda heter\u00f3tica que se desarrolla en 26 dimensiones. Incorporada m\u00e1s tarde, por Witten a la Teor\u00eda M, compendio de todas las anteriores.<\/p>\n<p style=\"text-align: justify;\">El f\u00edsico David Gross (el del cuarteto de cuerdas de Princeton), al comentar el coste de generar esta energ\u00eda fant\u00e1stica, dice: \u201c<em>No hay suficiente dinero en las tesorer\u00edas de todos los pa\u00edses del mundo juntos. Es verdaderamente astron\u00f3mica<\/em>\u201c.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los or\u00edgenes de la teor\u00eda de supercuerdas I: de la interacci\u00f3n nuclear  fuerte a la gravedad cu\u00e1ntica | La f\u00edsica en el tiempo | SciLogs |  Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La formulaci\u00f3n de la cuerda heter\u00f3tica por el llamado &#8220;cuarteto de cuerdas de Princeton&#8221; (David Gross, Jeffrey Harvey, Emil Martinec y Ryan Rohm), el modelo que domin\u00f3 la fenomenolog\u00eda de supercuerdas hasta la &#8220;segunda revoluci\u00f3n&#8221; en 1994.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Esto resulta decepcionante, porque significa que la verificaci\u00f3n experimental, el motor que hace progresar la f\u00edsica, ya no es posible en esta generaci\u00f3n actual de m\u00e1quinas o con cualquier generaci\u00f3n de m\u00e1quinas en un futuro previsible. Esto significa, a su vez, que la teor\u00eda decadimensional no es una teor\u00eda en el sentido usual, porque es inverificable dado el actual estado tecnol\u00f3gico de nuestro planeta. Nos quedamos entonces con la pregunta: \u00bfEs la belleza, por s\u00ed misma, un principio f\u00edsico que pueda sustituir la falta de verificaci\u00f3n experimental?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Ecuaci\u00f3n de Dirac | Ecuaci\u00f3n de dirac, Formula de dirac, Entrelazamiento  cu\u00e1ntico\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cu\u00e1l es la ecuaci\u00f3n matem\u00e1tica m\u00e1s hermosa del mundo? - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\" dir=\"ltr\">Las ecuaciones matem\u00e1ticas representan algunas de las leyes m\u00e1s complejas que gobiernan el Universo y todo lo que hay en ello.<\/p>\n<div style=\"text-align: justify;\" dir=\"ltr\">\n<p dir=\"ltr\">Se necesita a\u00f1os de experiencia para entender las ecuaciones m\u00e1s profundas y muchas de ellas son tan complejas que son dif\u00edciles de traducir a un lenguaje normal.<\/p>\n<\/div>\n<div dir=\"ltr\">\n<p style=\"text-align: justify;\" dir=\"ltr\">Sin embargo,\u00a0esto no significa que no podamos apreciar su belleza.<\/p>\n<\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\">El concepto de belleza es dispar, no todos aprecian la belleza de la misma manera, y, asimilar la belleza a un principio f\u00edsico de la Naturaleza me parece banal, ya que, esa belleza, est\u00e9 donde est\u00e9, es, tambi\u00e9n, Naturaleza.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Para agitar m\u00e1s a\u00fan la controversia, Glashow escribi\u00f3 incluso un poema que termina as\u00ed:<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static2.abc.es\/media\/ciencia\/2016\/06\/14\/nobel-glashow-k0oD--510x286@abc.jpg\" alt=\"Me asusta lo cerca que est\u00e1n algunos f\u00edsicos de convertirse en fil\u00f3sofos\u00bb\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote><p><em>\u201cLa Teor\u00eda de Todo, si uno no se arredra,<\/em><\/p>\n<p>Podr\u00eda ser algo m\u00e1s que un caleidoscopio de cuerdas.<\/p>\n<p>Aunque algunas cabezas se hayan vuelto viejas y escler\u00f3ticas,<\/p>\n<p>No hay que confiar s\u00f3lo en las cosas heter\u00f3ticas,<\/p>\n<p>Seguid nuestro consejo y no ced\u00e1is la partida:<\/p>\n<p>El libro no est\u00e1 acabado, la \u00faltima palabra no es conocida\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Me asusta lo cerca que est\u00e1n algunos f\u00edsicos de convertirse en fil\u00f3sofos\u00bb\" \/><img decoding=\"async\" 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\" alt=\"Historia y Literatura: Harvard University libera sus cursos para hacer  desde casa\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Glasgow ha jurado (sin \u00e9xito) mantener estas teor\u00edas fuera de Harvard, donde \u00e9l ense\u00f1a. Pero admite que a menudo siente que es superado en su deseo y la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> se cuela por todas las rendijas de la universidad y, adem\u00e1s, sus puntos de vista no son compartidos por otros Nobel como Murray Gell-Mann y Steven Weinberg que se decantan en el sentido de que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a> proporciona nuestra \u00fanica fuente actual de candidatos para una teor\u00eda final con enormes se\u00f1ales reales de autenticidad. \u00bfPor qu\u00e9 sino de su interior surgen las ecuaciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general y el n\u00famero m\u00e1gico 24 de Ramanujan y sus funciones modulares, que al ser generalizadas se convierten en 8 y a las que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> a\u00f1ade 2, para finalmente exigir 10 dimensiones? Los f\u00edsicos no creen en casualidades pero s\u00ed en causalidades; si algo ocurre es debido a lo que existi\u00f3, al suceso anterior que dio lugar al suceso presente, y que dar\u00e1 lugar al suceso futuro.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Amazon.com: Srinivasa Ramanujan (9788172867584): Sydney Srinivas, Michael D  Hirschhorn: Books\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0 Srinivasa Ramanujan<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El matem\u00e1tico indio m\u00e1s extra\u00f1o que pod\u00eda pasarse el d\u00eda sin levantar la cabeza escribiendo teoremas que ni los mayores matem\u00e1ticos del momento sab\u00edan descifrar. Sus funciones modulares encierran mensajes que est\u00e1n a\u00fan por ser descubiertos. \u00bfQu\u00e9 nos dir\u00e1n?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ciencia: De este pol\u00edgono abandonado en Texas han surgido los mayores  hallazgos del siglo XXI\" \/><img decoding=\"async\" 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\" alt=\"SSC el acelerador de part\u00edculas abandonado que iba a superar al LHC\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"SSC el acelerador de part\u00edculas abandonado que iba a superar al LHC\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQAoj59n3WfY66GxWhDYaLUsbJial7zieNGCxNfY5yY-jH-r3Q4jVA0_uCtdd--q1hxGHQ&amp;usqp=CAU\" alt=\"Ciencia: De este pol\u00edgono abandonado en Texas han surgido los mayores  hallazgos del siglo XXI\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Fue una verdadera pena que los pol\u00edticos de EEUU dieran al traste con el proyecto SSC (Supercolisionador Superconductor) por su enorme coste de m\u00e1s de 11 mil millones de d\u00f3lares para construirlo en las afueras de Dallas, Texas, con una circunferencia de 85 Km y rodeado de enormes bobinas magn\u00e9ticas donde los f\u00edsicos habr\u00edan podido verificar de manera indirecta la teor\u00eda decadimensional, adem\u00e1s de haber encontrado part\u00edculas ex\u00f3ticas tales como la misteriosa part\u00edcula de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> predicha por el Modelo Est\u00e1ndar. Es la part\u00edcula de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> la que genera la ruptura de simetr\u00eda y es por lo tanto el origen de la masa de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\">quarks<\/a>. Por consiguiente, la anulaci\u00f3n de este proyecto del supercolisionador de part\u00edculas nos ha privado de encontrar el \u201corigen de la masa\u201d. Todos los objetos que tienen peso deben su masa a la part\u00edcula de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>. Incluso, hab\u00eda una posibilidad de que el SSC encontrara part\u00edculas ex\u00f3ticas m\u00e1s all\u00e1 del Modelo Est\u00e1ndar, como \u201caxiones\u201d, que podr\u00edan haber ayudado a explicar la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>. Tambi\u00e9n el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>, la part\u00edcula mediadora en la gravedad, est\u00e1 pendiente de ser encontrada.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.nodo50.org\/ciencia_popular\/fotos\/higgs.jpg\" alt=\"\" width=\"460\" height=\"306\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Bueno, es posible que aquella decepci\u00f3n sea compensada con el LHC que ahora trabajar\u00e1 a 8 TeV y, posiblemente, para el 2.013, habr\u00e1 encontrado el Bos\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> que cambiar\u00eda el Modelo Est\u00e1ndar de la F\u00edsica de part\u00edculas y\u2026otras cosas.<\/p>\n<p style=\"text-align: justify;\">En aquellos momentos se pod\u00edan leer comentarios como este:<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/colisonadordeparticulas-150318052443-conversion-gate01\/95\/colisionador-de-particulas-18-638.jpg?cb=1426656410\" alt=\"Colisionador de particulas\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u201cPuesto que el super-colisionador no se construir\u00e1 nunca, y por lo tanto nunca detectar\u00e1 part\u00edculas que sean resonancias de baja energ\u00eda o vibraciones de la supercuerda, otra posibilidad consiste en medir la energ\u00eda de rayos c\u00f3smicos, que son part\u00edculas subat\u00f3micas altamente energ\u00e9ticas cuyo origen es a\u00fan desconocido, pero que debe estar en las profundidades del espacio exterior m\u00e1s all\u00e1 de nuestra galaxia. Por ejemplo, aunque nadie sabe de d\u00f3nde vienen, los rayos c\u00f3smicos tienen energ\u00edas mucho mayores que cualquier cosa encontrada en nuestros laboratorios de pruebas.\u201d<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.uco.es\/hbarra\/Blog\/rayos_cosmicos.jpg\" alt=\"Rayos c\u00f3smicos y meteorolog\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los rayos c\u00f3smicos son impredecibles en cuanto a su energ\u00eda aleatoria. Hace ya aproximadamente un siglo que fueron descubiertos por un padre jesuita de nombre Theodor Wolf en lo alto de la Torre Eiffel en Par\u00eds. Desde entonces, el conocimiento adquirido de estos rayos es bastante aceptable; se buscan y miden mediante el envio de contadores de radiaci\u00f3n en cohetes e incluso en sat\u00e9lites a gran altura alrededor del planeta Tierra para minimizar agentes interceptores como los efectos atmosf\u00e9ricos que contaminan las se\u00f1ales. Cuando los rayos energ\u00e9ticos, altamente energ\u00e9ticos, inciden en la atm\u00f3sfera, rompen los \u00e1tomos que encuentran a su paso y los fragmentos que se forman caen a tierra donde son detectados por aparatos colocados al efecto en la superficie.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Rayos c\u00f3smicos y otros temas del Universo - Ciencia y e... en Taringa!\" \/><img decoding=\"async\" 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\" alt=\"Rayos C\u00f3smicos y otros temas del Universo : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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T42X5NKbpyq2+3+Mq+16v8AT85ebKPKF6vYIimrs\/XIZZSr6FWWVcjGSVcrdjGMYIGMYwC0Jp2UsTTWnufjJ6fUYtldk2D3K85TGAMYxgDGMYAxjGAMYxgDGMYAxjGAMYxgDGMYAxjGAMuyOIV6rbb7mqK8VvLQZQSVVYpZYjZdPfzmWAMYxgDGMYAxjGAMYxgDGMYAxjGAMYxgDGMYAxjGAMYxgDGMYAxjGAMYxgDGMYBLJbtddstzfsv096+a74xgIpjGMAYxjAGMYwD\/2Q==\" alt=\"Rayos c\u00f3smicos y otros temas del Universo - Ciencia y e... en Taringa!\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La F\u00edsica! Los Caminos de la Naturaleza. : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Hercules X-1<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El detector de Utah, a unos 140 Km al suroeste de Salt Lake City, es lo suficientemente sensible como para detectar la procedencia, el origen de los rayos c\u00f3smicos m\u00e1s energ\u00e9ticos. Hasta el momento, Cygnus X-3 y H\u00e9rcules X-1 han sido identificados como poderosos emisores de rayos c\u00f3smicos. Probablemente son grandes estrellas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\">neutrones<\/a>, o incluso <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> en rotaci\u00f3n engullendo a sus estrellas vecinas que, inocentes, han osado traspasar el horizonte de sucesos. Cuando el material de la estrella traspasa ese punto de no regreso, crea un gran v\u00f3rtice de energ\u00eda y escupe cantidades gigantescas de radiaci\u00f3n (por ejemplo, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\">protones<\/a>) al espacio exterior.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Descubierta la primera fuente de rayos c\u00f3smicos\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Descubierta una enigm\u00e1tica fuente de part\u00edculas de alta energ\u00eda en el  Universo\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgWFhYYGRgaHBwaHBocGBwhHh4aHhwaHB4cHB4cIS4lHSQrHxocJjgnKy8xNTU1HCU7QDs0Py40NTEBDAwMEA8QHhESHzQhISE0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0MTU0NDQ0NDQ0NP\/AABEIAKkBKgMBIgACEQEDEQH\/xAAbAAADAQEBAQEAAAAAAAAAAAABAgMEAAUGB\/\/EADwQAAEDAQUGBQIFAgUFAQAAAAEAAhEhAxIxQVEEYXGBkfAiobHB0QUTMkJS4fFikgYUFXKCI6KywtJD\/8QAGQEBAQEBAQEAAAAAAAAAAAAAAAECAwQF\/8QAIxEBAAMAAQQDAAMBAAAAAAAAAAECERIDITFBBBNRcZGhFP\/aAAwDAQACEQMRAD8A\/LQEYruTXEYW0LEUQNVQUg8sB7rgzqg61Y0HwkuECt2KkSRyNOVFOJVCazxy9NErmd\/KshRKYiUoPYRcCDBkEY7joopmOidcueOONErlwHPccCuDUQp3Lg0+\/unubu+wuuhBMoXe6KrWoXe+aCV2k70WvI73\/sqXZ74JbqYFYco9kCY3ad4hUDTl3kkIRQ79EQT3yQjvv0TR6dlAhCLueiYMQcO++KBccAgGpgOGmS6e5QA970rR3pkmezvvgms7dzL10xLSxwgVaaEFP5EQe+96XPVGSge8FBzsVxzznvvgiGd\/siGoEgogKoZuqmDCaJgjEeqJ\/f1+fNVfZEYhKWqicfz8riE4amA9clBIN1779kbvDomupvt8PP4QbnM9B33vSXVcNXBqqJwhcx3b1cMrwrVOyzEkcvPzp6LUQms7GAkSYGZ9cE22FhcbjS1mQLpdG8wK8lpfZtEmRhqamRTDLPBZISe3ZYRur1bP6GX2TXskuIMs4OIkZnAGP4WIWRJgd8TkN6+z+ij\/AKYaK3f5MTgNOBUiCXwttYuaYcCM6gieoXBq+y+tfSha+NkNdVxoKkQDlU8818xa7OG0LqxoZmfX5SYxNQaxdBw4dcMeZVgw0pjkj9usEKwrO1nRAN4\/stdtszm0eC0gChBGNR6oOaIEAznWm6BFEwZvt169EpZ33wWwWWveVUPtq4msZs\/3SuFeGHr6ytlo3TAYUFa56qbmblMVluIhiu5kpjZtgEb6d498pioXKe6DmkzPHmq3dEC0\/wA70EXMShnTv3WgTl2N6RzfJBBw0qlIHmrFvfFIWKCLx+yIH8qj2oXfJALvzz3LmtGnfJPHDvkmu8ERzGLa3Z6A6\/ss0wZHQL0\/pT2ud490acwtVzwkgdhcWTFPdeW+ygr6X6ntjSQGjwtAA+SF4NqJVtnohluoQrXV1zvBYVG6m\/4joqXa6LoQb7q66qEJmCK4971QrRTvvNK9tVS6gWpqYg9i4MVTjCNxFCxspxgCa410b1X030gXAGkgkgig1uuOGpndqvn7IVE5YDKV62wkAtyOAGgukDjQngYVgew60kQRSBvypABnPJeTt2wufUOIMCRpgJBFHA8o6L0raWSZ8LgKwCL11orrJB6gZJHAn8IjxFzTjGcbgQ5wOh3UVnuy+afZPrOGcSacBhRSa0CsE4YmPJe5tWyh9SC14wI\/MBnvP7rF9pwxJwxg\/wAH1UGC3tHPMuJMamsYAeS5rNQt9jZgyZaY3AV1MjepkHXzHoKqiLGHKDylEWZGXMjd+60NszjendWfNJeoaTvph3vVGc2PDqPRKbEYEgcj3KtWkhB7UaY3MS3T2Voe2KID49worM5iH2z8rc6CZGFYqDFc0tzqcFMGIs3KZZxW\/wC3FQe9yV1kI73q4QwFuPec8khYtTmVM97kHMpgVkZCz5Shq03Er7Mih6KCQama1PdTBm5EKzFVY8ioQDYXBA73k4qbkzQuLUEi1EGqctXAKBI0RujT0T3UbpQb7qpZMwlEsRZotQmg5vRAWcgnTeBp1xVS3REWaGswYuLI770WosQcwJhpGNE+KMoEcMVv2UkuEiggDiSWgU3GTwAWNrCDUY1E+q9KwZERW7XDMgBuOhGGSI0OtIDm7w7X\/cCNBjvErQ4UMYGBiMQ4twjeK7hChZWfjDsKnpePsB2E4EwA3UjWtcsqDpqFYBthNSIIxGoyI1zOax2twuwrhPlDwRB4rY8fhIqK4iuInqIGYop2jJkzBaKEwRdzBG7GnnCowP2WLwgZCATNDXHks740wOoNMjQL1mQQBE0wOEf0VMQaQVmtdmAF4GmAIOG4wPDgUGG\/pmuNnvVTZAVgcQQhdpFeg+VdCfZ3d+2izkEUER3mt4pjJnUR1U71MklYl57rMkpTZnCRotxFIHtggbLMwphrIBBjhz3bkzca05aq20QQJwyGiztZ1775KKdrQutiIPhEc\/lMxmmqo+zphx4K6PPLMT8JHMWxrKiufeCDrJZViFmltHFxkyTvM7lsdZKRYojPc773JgzuVRrF11BKEAxWLV1xBINXXVa6gWqMpXVwarAIQpondhCOCtdRujU9B8oPSuo3FYNRurSaSAMksTRFxTSmq6Ny64DwQdMwM8eCDRFOiuisCIidZxJybu4LY6jgBWXaZgz8iFDZmiRqD+7jjoqso5rcyDXjLZQVtrSZwkNJx0oONC7oudaEOkZCMdIJPI+qkx8kHWg\/9fKOiW0IEzgXEAjKni6BXUXe28HaSNKeK7jw9lJkyHGZBjHdBHX13yqtYQP91THCKdZ6KRJjQg0OFDhxBAkE6QmhA4ScoOtOIMeHXnuXWhI1E4jGY01E+2CNsyfE2jogtOedK1U2uMDhO8HGeBHWnATQCwGrSOB9iKnHAqRa00iu4+2PRO5xkwd4M0I35HHHrCAfeFZEUiTPL9Q3Gquqm6wcMCDTCY5wYSNsX\/pdHA+q54LRR4gGh8XQ01TOtJF69ORxxyOFRx0TR1xwFRXgg4nQpQ8DMciR+yVzRk4cP4TVgr2yKqLmn9\/ZUc0isfHULnNJy8tVnVCbtZEwqO2oFsYJBs5OIPTolfYEYR1HyroJIOHfRaBZ00lZ7GzGZA73BekwiKm9lQfKQMYsZw371C0s81vuzWEj7Hog8y58I3QtT7Lv91O5uUSWe6gWrQbPqkLFJNSuoXFdrQuuqamo3EbqtC6FE1K6jcKoGI3Sms8npAFCqoGpoAB8vda0RDQuaE5b3CDgqukLd\/e9G5rT1QKZgBkn9u4RVm3QDj+E+Zu04k9FdzoN6g8OQyDSekgLLUtkbusmPRqLAcDhEcZJFOo6oimzHAyaObXlX0PVK4RZkGpB8XGjZGe7lvTi0q6guyBGVZJ8zCFqQHuERINZpDnBwpzCGrYjIFrjd0IcXA14QOizvpFZaRyg+IbpFWniiXxIyvPrjWGup08k7BeF3CKDQyA4dScNENK9zQ5zSHVFYOd2bw3zv90zbTwAitCaEjA4tBzwoIqeKNow3mPEVgVnHAZbup3LLdui+2A2Q7H8MiKeQ6hDVbd8AEGkyBWDOQkwDINDrwWa0Z4RIgzIcJyAxBrAnET6K9owOaS2KwYnOoitOxunMJAiDEmWkYGlROPr6oaD3lpN4CDmMDuMUPqlbZn8TREyf6aTgcNZ5zCpewvCKUdPZIpvzomZSQDXItAFffqCpprCMaiNR7V7qg6ewvQbaSYeLwzpDhvwny+VK1sQOHPDKtRzoqvJlYYqJBVr17CZ0nHh8dFxs4xkb4kf3A+yAZoR1j1Q0hFEtyVeJo6h1+dePquDYUXQs7PdRarIQadMeagOiqwb6pErqj6GMVssmg0I58uizsbLd69LY48N7w5YT6VW4R5W02cLKW5L39vswBfZkaHUarxnMr8LNpxZQLFItW19mdFN1mszLEyytYuurQbNBrFlmZRDEbivcXfbU1nkjcRhVuI\/bTWeTReQbvTELrqa3ygFzwjCAV5ESmWpSwqt1bLLZQGF8i9P4Z8Q8JMgLVZ1dSFmGsDZrWa5xHKKjkVNhoyMh5X5AGmBTPF2dfD7k9SUzWECuJuN\/wDI+oA4FXTXWjIZIIirudNNC6Ez5N3cDzppy8lO7PhOENBGgmT7FaLN3iaDMEEnnPQZRnJwTU1mL4bNKRMZgkj\/AMRHJUZZ\/hZSaDjEBscpS2bBBacII5SIPUyeHFVjxNdBIENPkB5Aeaaac2pluNSDzmgPnXmoOaWmDVtRXNrq1O6ZTteQ8NNZMxw00M+ip9oxMmAIpQxhB4TyhNNY3MuBzRFPEDuwMzvoY1KXaGwYgAZOk9HQa8VtcwXodgW1EVDsCW68OCyvbFDQyRWrTifPLgETki4XvC8AGcaiDv3YVE5qTrFzTFQ4YVnkSPI9jY+ymCIIIwmoIpSfXyUi0kZmNRnlPHUe6ickpEfhkaYFpzAGnCCqNeyJdegzUQ6DTh0Ikp5kZE4gEV9J3a9FNloDI\/CcZFQYyI6ppyN\/lwPwGugdQj+mRXgVF5b+ZhHOPKI8lbGkgHESaTz17KFcKg\/pNOnfymryRgfljgSQfWPNAuIoWxpIPlVM5u4E6Gh8olBj4wJA0oRzCavNMmf4HsqNlUc1ufVo84J+EW2QydPIA+Z9FJk5msX5LbZPylZAAKV6fuqsI39R8JEkXepauDwQKNOU5LE\/YYrmDyiNUWP4zxHwrB5IpK1MxPlrlDM1h+VJ9jPfmtL35V+Fo+1IkLnNoicZm0eHlOs0AxbjZJDZwpycrXZftrhZrX9uiF1SbMTdl+2hc4rUWIfaWeTnPUSuowtH20Ptrh9rtxtDOWIFq03EPtq\/YZZCNBz7wVGugkjkfjy6prip9qje+8ui6V6mtRyZ2MHi8pwmR6LQ4QBAmoidRerux5QkDKwCc5MDeddaqzmywaB3nEk+g5rpW67LO1ouEg1jnXD0x3JHtqNGjH\/iPOZWotE0GYI4Yj1KlaNpBwF7\/wBvYBWbMzaXNMmRSLwO4Qa74E\/3I2uAAyAj4rpBQFkbxaPzg8pr89EzmGnCvGKekJy7Lshau8EnGg\/u8Q9+itcJbIrhFczMjzIHJdtDKAZeLq2CPUqeyAxiQYLechw9+wrF++FpmJyTWjQWNM1Ao7eD+E60ujfCmGXhdIpIg5jcOREAq1o4SW5YOAwwo4cgVKwBaa6EbjdmCep6LWsTbug6yF2Af6gRkfUacSouMGTQmkjAjURmMezNr3EajMGviG\/jiktxDsodUfpPxBn9lmZc7dSIjUni9M0eM8jGdM4rOaAxlw4xphI1CuWSJFHNim7Ig6LgLtYM4xSBP5hoprE9Vh2gubLQJg50EZxn7K7Hm7rGWI\/n15I7TZAscWmkHiKGh1GhTMs4qJkY1Hom4fbkaW8HConeKOHLBw7ole00moyM5cfY+S0fZDqtIBzGFdQuaTmJGefWPXFOTM9dnYyRGIy1HEaLgxXdY0lpoiHg445HM7jqVmbemJ69vHt1i8jQjQ16ThxWglv6RXAj4n3WNxpOI1+U9lbRlIz+RvUiyV69tyWtoGUenr7FdIzBGklZnOjeDge8EQ8jA07ySbu8dX9abRgOdeGS2bK8NEOPlK81tsM\/IwtrX0oRCzNomW46lZnY8r3AVJ1guD4qne+i52vxkmd9JFiUtTWT8VQuU+yJc5jYQuIXQqufw6BJfGg81mepDHGWdtomFovAP1yyAJvzGQBr5JrH69ZObJdGNCDPkuf13\/H24pH6+ha4JxHZXzzPr9jm+KxgetBgr\/67s4\/\/AEHIO+FONo9T\/TUdOv7D27g6b1z2CTuH7T5ryf8AX9nEf9Sc6NccMJpSqVv+IrCD4nOJEhoaZMHXDzW61vPbGbdOke3pNYBJOh6RBVvykZNAMjOhw5rwLb\/EDHNoHycaCkCgxykE7gs\/0f66GPeHBxaXmlKAQCf+4dF1rW0dscrdOH0wbQCcLrerSfWUrnCsViQeUAcKLzWfWzVtwUAILj+e88BsRuB5815mzfXXePwsgVAF+TeJpWgxbwXTjbPxynpPprNkOvaCR\/bPqSlszdcDkR8nyhePs31t18MIaAWB0xmQABE4QPPdWDf8QG7RgkMcakg1JAGcGjucKzS3or08mH0dwkCcnHH9JcY\/7ddFKzxM5EdBJnoCvK2P6uwsgh16S4jGjnT6EnkdFTZvrjDeddeQADgMHA0xxGPMJFbRMdnT5Ec7zMf61bSSDeHGdDPy4nmnbQl2DXNkxk4UkdDxWF31FhL2Q6gxIERAcDM7466IbJ9Usy2L7ZBwNKEt8Jnl1Gim2i3iXht0b7q76OnKn9v7enBXewXTHibM726\/scwvHtPqjA2jwQ1xDXbiA4TzJkb546bH6qxrj4gKkEEgRUSOHyNFnlf3DlPSv7hospaZFRFE7xWWmc4O\/H3w3rK\/6kySbwiQHAkeEn50zwWe1+oNum64EjC7Gcz564ELMTbw5x0b+IiV9q2hjQQCZLTLYJjmMvNXc\/A9DG7BwXzgtnyYgA4yRJU37U80L3RxW5j8eqfgzNYiJx9I9xFRhpj2EHOzngdNx14rw9g20svAuMHIgkdMk3+cdWHiNC3zosTFvTlb4V9yJ7PZFs5pn1gyPcKt5j\/6XeXEd9F5Gz7YI8ZBBOEx0k4q73RVpkRIrWNe9MljnaPTlPSvWcmNbrSzuw40OowP8pC4YnqMOYUdm20HwktriCfCd\/8ASZzQNT4Ddd+gmDwBOPApN5nvBPQtPeIXFpArVpzHqN6R7iN4yIWR20kGtDnSORGHkizaWEQTHoDqNPfdlnlM9mq\/HvPpdlp2VrsbfovJe+6YMGkggiCNQdEBtQ3LnM3\/AB6KfGtHp7jbaM1ztpg4zHpovEbtw1FN+SLdqpwp0oszF8emPjT\/AA+gbtTTogdpC+ad9RZ+pvVONvafzDqFfrt7da9CJ8vfftQUv80NV4jttH6h1CT\/ADzf1N\/uCRSfxr\/nq+ZDtV16c1Bp3IwQvp8UyVC6BK5rwckrWzwXNIHFMIWbARa+Cpl25Te9SIVpFt33uQvmu8R1IJWYPVA9MxMej\/qDuMwTOokjzhIzaQ0ug4hvk5sc4Cwhym4q+THsWe1C8JOAbXhAI9TzKQ7SKjM0B0bBI815YtEQaphj0BtxDpbmAOYB+UX7a4TGDyJEZQRHKQsJOid+AlNVsZtJJaSZn8UzWcThz6qD3wJvCjoONQQZyzHusheQOCq14IM4Ez3zVGtlrSuDpaT\/AFiLruleRC5pN0tdiBQjMeA9QZI5jhlY8RGWffeAXPtCY8jvz5FBttLeSTS8AL2jmOgz1ph+neuG0gAmaGoB4a5+vkTm\/wAxJbIF6rTvGbT1UaTE+EnHTfy7ySY0jW521tom\/wA2zXkvNcwjSvpUCOiR0aLHGB7DbVpiDjgqgLyrHaLm+d0QtH+oDQrM0n0rVtLWlsOMYwdDGe5ecx5HhdIg0OBadx0Pwckdp2ougAQoOfexJpTp8LdYyEaHklxBJa79Ukf3Aeo6FUdavnxuI0cM98\/mHmPJRaaAGsYaxp38KjXnAgFuhEiddx3hUarTbrUM8bnEUrMkZBzaw5pwIOekrI\/abSKuDm4TAjgYAIO4q1hahuAlpoWGmOMGKcR0UjZhplhoeGGjhgfROwVm2Frbt1pbjHiiczjSmkLmus3YF7XaF4j\/AIkt8jHEp3WLXClCMRlxB74qLrGMu9xzTRzmAEgudP8AUPWHFKGk\/mG6S73EJ2sOGI0NY4HJc6xP5TXQ48tfXcgl9t+FDwc35QNk\/Np6LiSMUN4JCGi1mqe6gLQnBzusp\/uHUf2N\/wDlDUy936YCqGDROuOIQRc1009UzmJ2YniuKCDmwFAhaLTvzUM+isLAEJZTuUyqsqNQLkwySFBxK4FEIZIh2uXXkrUXILMfKLxOAhRYtXwoMxadEr9FtZgsj8T3qkBHHJPfMEamSPdcc+9EhxVFCZaBpIB84PU9lAgTTp8fCRmBR\/MOI9VQ16isxoMEhZitVisyK3QuDBouC4qIICJhKuagDTuRKATFBzTGCa9pTUZSkK5qBqHd5j5Hmg9pHDVcVXZ8\/wDY70KCRdNCJ359UftDEQfXogmb+LmgmGDQIwq234ncT6lSQf\/Z\" alt=\"Los rayos c\u00f3smicos de muy alta energ\u00eda vienen de fuera de la V\u00eda L\u00e1ctea\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los rayos c\u00f3smicos? - Observatorio Pierre Auger\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Muchas son las fuentes detectadas de rayos c\u00f3smicos a lo largo del Universo. Los rayos c\u00f3smicos son part\u00edculas que llegan desde el espacio y bombardean constantemente la Tierra desde todas direcciones. La mayor\u00eda de estas part\u00edculas son <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\">protones<\/a> o n\u00facleos de \u00e1tomos. Algunas de ellas son m\u00e1s energ\u00e9ticas que cualquier otra part\u00edcula observada en la naturaleza. Los rayos c\u00f3smicos ultra-energ\u00e9ticos viajan a una velocidad cercana a la de la luz y tienen cientos de millones de veces m\u00e1s energ\u00eda que las part\u00edculas producidas en el acelerador m\u00e1s potente construido por el ser humano.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static4.abc.es\/media\/ciencia\/2018\/07\/12\/Ag78RIYg-kIN-U301129937817X0H-510x300@abc.jpg\" alt=\"Descubierta la primera fuente de rayos c\u00f3smicos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hasta la fecha, el rayo c\u00f3smico m\u00e1s energ\u00e9tico detectado ten\u00eda una energ\u00eda de 10<sup>20<\/sup> <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\">electr\u00f3n<\/a> voltios. Esta cifra supone una incre\u00edble energ\u00eda diez millones de veces mayor de la que se habr\u00eda producido en el SSC o ahora el LHC. Dentro de este siglo, seguramente, ser\u00e1 dif\u00edcil alcanzar con nuestras m\u00e1quinas, energ\u00edas aproximadas. Aunque esta fant\u00e1stica energ\u00eda es todav\u00eda cien millones de veces menor que las energ\u00edas necesarias para sondear la d\u00e9cima dimensi\u00f3n, se espera que energ\u00edas producidas en el interior profundo de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> en nuestra galaxia se acercaran a la energ\u00eda de Planck. Con grandes naves espaciales en orbita deber\u00edamos ser capaces (seremos) de sondear en lo m\u00e1s profundo de estas estructuras gigantescas de fuentes energ\u00e9ticas que, abundantemente, est\u00e1n repartidas a lo largo y ancho del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcToxfOZiQYGI8-bPXgRx3wHlQ664JBFVTcHqYPptCY17y3T6amGFn1Ss0xYYlxNSXHa4-M&amp;usqp=CAU\" alt=\"Por qu\u00e9 es importante el descubrimiento del origen de los rayos c\u00f3smicos?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRULEHiJio-SBBJRhbP7vbvBZRTyC6sT3tjgXCjQgePLSPAJnzUnX4TrKphJnggOOkA65s&amp;usqp=CAU\" alt=\"Astr\u00f3nomos descubren nuevo mecanismo mediante el cual se originan los rayos  c\u00f3smicos en el universo \u2013 UNIVERSITAM\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS3r0mATy_AbG5Gih3h1JEuvbi03RJv4-YqLtjupCjUVCeYHOLs69JlGFXcDTzuIH672Es&amp;usqp=CAU\" alt=\"Los rayos c\u00f3smicos podr\u00edan surgir del agujero negro de la V\u00eda L\u00e1ctea - RT\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSNlWsve9nic8npiIOdM-iJii_R77psBdImRuUC71ltqNCVDc6pa8hEpUm2tCXbM8XhG6o&amp;usqp=CAU\" alt=\"Descubierta la primera fuente de rayos c\u00f3smicos | Digital News\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR8XPumk0_gtbAvbHHBnWM9qNv3olq2yZ9DgCv3TfWBkWCAiKBG-UPHHW1iX-uLNWjfZxY&amp;usqp=CAU\" alt=\"Rayos cosmicos\" \/><img decoding=\"async\" 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\" alt=\"Detectada una extra\u00f1a emisi\u00f3n de radio entre dos c\u00famulos de galaxias que  van a chocar | Ciencia | EL PA\u00cdS\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los rayos c\u00f3smicos est\u00e1n presentes por todo el Universo all\u00ed donde se producen sucesos de grandes energ\u00edas, como radio-galaxias, explosiones supernovas, e incluso, en colisiones de estrellas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\">neutrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Seg\u00fan una teor\u00eda favorita, la mayor fuente de energ\u00eda dentro de nuestra galaxia (mucho m\u00e1s all\u00e1 de cualquier cosa imaginable), est\u00e1 en el mismo coraz\u00f3n de la V\u00eda L\u00e1ctea, en el centro, a 30.000 a\u00f1os luz de nuestro Sistema Solar, y puede constar de millones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">En f\u00edsica nada se puede descartar, la inaccesibilidad de hoy a la energ\u00eda de Planck se puede suplir por descubrimientos inesperados que, poco a poco, nos lleve cada vez m\u00e1s cerca de ella, hasta que finalmente tengamos el conocimiento y la tecnolog\u00eda necesarias para poder alcanzarla.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Espectros II: las L\u00edneas Espectrales | Re-Evoluci\u00f3n Estelar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sabemos exactamente de qu\u00e9 est\u00e1n compuestas las estrellas del cielo que, en las que por cierto, exista una gran variedad de elementos, no todas est\u00e1n hechas de la misma materia dependiendo a qu\u00e9 generaci\u00f3n puedan pertenecer. Estudiando las l\u00edneas espectrales sabemos qu\u00e9 elementos est\u00e1n all\u00ed presentes,<\/p>\n<p style=\"text-align: justify;\">No olvidemos que en el siglo XIX, algunos cient\u00edficos declararon que la composici\u00f3n de las estrellas estar\u00eda siempre fuera del alcance del experimento, y que la \u00fanica manera que tendr\u00edamos de conocerlas ser\u00eda la de mirar al cielo y verlas all\u00ed, inalcanzables como puntos de luz brillantes y lejanos en la oscuridad del vac\u00edo del cosmos. Sin embargo, podemos decir hoy, a comienzos del siglo XXI, a\u00f1o 2.008, que no s\u00f3lo podemos saber la composici\u00f3n de las estrellas, sino tambi\u00e9n como nacen y mueren, las distancias que los separan de nosotros y un sin fin de datos m\u00e1s.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Muerte del Sol C\u00f3mo y Cuando Ser\u00e1 - AreaCiencias\" \/><\/p>\n<p style=\"text-align: justify;\">De la misma manera que sabemos que el Sol ser\u00e1 Gigante roja primero y <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> despu\u00e9s<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Particularmente creo que el ser humano es capaz de realizar todo aquello en lo que piensa dentro de unos l\u00edmites racionales. Podremos, en un futuro no muy lejano, alargar de manera considerable la media de vida. Podremos colonizar otros planetas y explotar recurso mineros en las lunas de nuestro Sistema Solar; los turistas ir\u00e1n al planeta Marte o a las lunas Gan\u00edmedes o Europa. Los transportes de hoy ser\u00e1n reliquias del pasado y nos trasladaremos mediante sistemas de transportes m\u00e1s limpios, r\u00e1pidos y exentos de colisiones. Tendremos computadoras de cifrado cu\u00e1ntico que har\u00e1n m\u00e1s seguras las comunicaciones y el intercambio de datos ser\u00e1 realmente el de la velocidad de <em>c<\/em>, as\u00ed en todos los campos del saber humano.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/images.theconversation.com\/files\/296177\/original\/file-20191009-3872-12d1m5r.jpg?ixlib=rb-1.1.0&amp;q=45&amp;auto=format&amp;w=754&amp;fit=clip\" alt=\"Hemos llegado al l\u00edmite del conocimiento?\" \/><\/p>\n<p style=\"text-align: justify;\">S\u00ed, nuestra Mente est\u00e1 unida al Universo por los hilos invisibles del electromagnetismo. Formamos parte de \u00e9l, una de las partes que piensan y conscientes tratan de formular preguntas que nos hagan entender.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La mente humana, conectada al Universo del que forma parte, evoluciona sin cesar y, llegado el momento, podr\u00eda tener una gran cantidad de respuestas que, desde luego, necesitamos conocer para sobrevivir en este complejo y vasto Cosmos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.investigacionyciencia.es\/files\/32810.jpg\" alt=\"Nanotecnolog\u00eda, mucho m\u00e1s que un crecimiento exponencial | Homo nanus |  SciLogs | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Estamos inmersos en un avance exponencial, imparable en todos los campos del saber humano<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Otro ejemplo de una idea \u201cinverificable\u201d la tenemos en la existencia del \u00e1tomo. En el siglo XIX, la hip\u00f3tesis at\u00f3mica se revel\u00f3 como el paso decisivo en la comprensi\u00f3n de las leyes de la qu\u00edmica y la termodin\u00e1mica. Sin embargo, muchos f\u00edsicos se negaban a creer que los \u00e1tomos existieran realmente, los aceptaban como un concepto o herramienta matem\u00e1tica para operar en su trabajo que, por accidente, daba la descripci\u00f3n correcta del mundo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVEAAACVCAMAAADWpjlmAAAAh1BMVEX29vb39\/cAAAD6+vr9\/f3MzMzt7e1YWFhbW1ve3t7q6urz8\/Pw8PC7u7uUlJSysrKKiora2trk5ORSUlLGxsZfX19mZmbQ0NC\/v79+fn6qqqqkpKR3d3eZmZkiIiI+Pj4REREYGBhxcXEtLS1JSUk7Ozt6enopKSk1NTUfHx9MTEyFhYUTExMA+Xi2AAASWUlEQVR4nO1d62KiOhBOSNQKKkoVrZdqrW1te97\/+U4yEyCBgERhW3f5\/mzXSi4fk7llkhLSoS5oCsaZAGfaZz89uLtEQudwHG4m2+3jYzzsGL0JCaFeiph1jN4CxV0vYzTsGL0Jijq6XM1XJ2C03636m5BwJ63STBL6xjVr1bHqDo07FkpGjx2jt0Hjjg9yarRj9BqAEhXyKUBAjQ7BL+Vcuqac0eCnB3h3AEZZb7Jej7foPIXhLhwDwkk462TUFbCyfa8U\/Y5SR6CqXB+\/d6BFvbfd9GmSYPsUdqveFUlML1QmMDrjEN4ryCi\/gxsyow7e6Bc3LX235p2R80bXvCP0RmSMgqlf5kS0o9QZGaPPktEoz2hHqStSQiGfd8aAiXSMXg9TjX4z6e8zFi19YfJJ4lx1cEDK6EIyOmYBG43fP8WP+6eektWfHuKdIV3dB1CjjO3kv6cYdEAEnP70EO8MCaE+ZvKGJ897X\/uM9yfi\/8\/DTkadkTAK2yJTwetJyCmjjPCNlNWOUWcog86PKjMy4YmJH72I\/646Ql2h+OsrQtcsdZ2Y3HY6so5RRyj2lkjoRgtCgdE96Rh1hO6Neluup0724pPDqFv2jsBFz6aS0I++Fiux4EN+FHSMOgLpCyConzM9\/ISwdMA6Rh2BIrqS7B2ogbH87Il1YZMjcIVPwBs19pVREaxpx6gjNG90aIgoBvrDjlBX4Kp\/LSx6Qs4ysu9yJc4AwmCL6WSU56BqPXZq1BnAWIhGyGAUNps3rNOjrpB8oRod64yyvszuvSSVjz89ynuCZI\/IDLPnG7shEJZOM63aoS7kLgiw96r7ToTFKLYdo86Q7IEa3RYDJi\/qGHWH5As2QsZUE1KGAROXioCwrlTHBVJ3nvI79WrRLxn8\/P3004O8Kwh5xHMiI92\/jyAVNZI6Qf7804O8L1AOi\/6RaZYeN0SnkH4WhD90y94FquApNAzTHgofQbGyJ2\/dWSYXULZXtcyZFoWt5i\/8eSYVQsXjf26k9wJ0lPa04DtBco\/wqfih4mnO\/wSn8tzF3bw7zI3GRggKhimEn2fgBZQ8S0kwnbY\/REpmcShPrdyHZ8wf9ZQIrHQKW0w9kIpX0LAlz1IhwfBoe8ODAY2ePW9I7oVRYC+LjjJbL0JQFj14cXnMFJBIPdve8ECXr6VaZ\/dSKDj69IwT4DhsIbj7ZbQ6eDGBSNUOdBPeeYs6Dl7wGVyPe2GUPaSOkrbu+7Eq2qlK4jOsRDm0txw171i8uPR9\/3JET4s5NQ6IikEHdB0\/Pm57vERA5aeUT1QlCmtlogl\/9Bm7mdFWsrWUNO0DUiYdoDynwi3iFceZIJcaqWIpmVptntJUqW9UL9uWhJT6rXmAtIDKr6rVKLBjza\/7dAhJkZswgW3IKA0evcew3Fbc1jg1\/lMxdvidf\/A2cVtCmhIqRPRtjb3EPI1DGuwI3th5TKST+GM6GubEj94bnykDpubaaA9Koz97YaKw\/VYy4PMXtAaUJ2c5\/rj9wy6FFp1TjkfIPxo2GhmhbOp99ukIGZ3yFtY9paMQMsQfk74WOTbZRY0xSMs1kU43GermvqFhaLOi9ENu0qoXJ8x9C4ySgLEQIsfDxmfsD4tpNllf0sgIg6F4L6M2GBWSH3qekBwWpdqljblKAVniRN6HPB\/ttAOaB5t4A7lGiJprml8tPnlLX8L67WSjSpO++C1NVe6mzaZo\/5Z\/5Px2gdH+s7cCl4mjuT+PSs6TuY9If29j74wfKO3y3dL1XtAZW6JyOfbEz3+YUWkw9mrSSQl\/SUGP48DMboI34evCj4mQ9t2ac5sf4\/4RulksCXMe+jU9aj08p9cYcSiLTAgujMBtWGY3spJA1WAmmnRTx4FypUAbI\/cncPrwvCGctmmjcowKt\/s53Tzt5eaajoAW4NrPlzdJWmUqmIhqNHV9r0wsvz46U\/tNpHHaOKm5McpwKTVFDO\/bk4cg9P6NOdF6EYDZi6zD8NMW1IU\/6xpCWniRFzo2BipWHVufsa9+tvbd+LqM3FR33j7IxjBLzH1+JtoTrFa4Y\/IwetUtEXuCXv6L2KUy4bSBzL64zE72RebA6WE34vWacIY51cxgQE\/KJ32zrXPgnLFoFhFWfrrcrieEOhlpb0mZwMmlmlb1W0HLcOnXepWWMbNgDPbh82nGGo6wLX3K\/Jpx\/cYK5zovI3QsLeh5mv2emNaD9gPLvMij967rZiWk++qFqH7F\/fAo93sedxGnl0yMddzCmULV\/b5kZc52U4yq7bwMKkgcWJd9IE+dLGA36xRZ3Tw6O8SsaP1C72B8n5kRbyWjKql6wO9fsi9WRiWnEU7stGSNl8\/rRMip9s2uV+WalPAnLx7yAAKSw7DgEMiKgf\/kVnaB0QfzPBBRx1dktcYFRtlwL2gYD\/skksy+s2tkFBriEfrBp5CzZnOoei\/9z8ynUcANVdMnTb4+Rwpwze6NgjXcOPBPKmVtPrfKEiMJlAkcl2tkeFJ26U2xepOvUEorl20po7K14TeUgC\/CfqPb6HoXY+GL5rdQlJAuLUK6\/cRPh8mSzT0b7JOTfTqI8EXj\/FYN1hZofoZ1oLDi50xtfkGU3Ks2T1WMEsZHGPB7u4A0d42gzsBbmgLSgA7cV3FwBGtUxUTfgQ2DPOkoxmZBS4Jl5oumSLTLusRSQItclmyP06NEECXH1W5UFaNQk0yX6HP3mqtS1HpY2+7ZomrjYlXmk5IkS5XTtXzqPVgmRegiX0QgP1WB01dJghsYlOXZ39orh2x1skV1BaPQKMfj8k8t7FLIiui8FoU+cUEWWaCJzSF4q\/GX+djG+4C9jnwMIXzRpYXnnmkCC6PE0Oot0J9887xMUV\/FKCMrNBS95hklUgQsIkqZEtJemZCmdGibRZT3TPOfdXOEUwCFzwPULq8lLiaVqQCpRPWRxbpjdwWjLNOjbVim0YfNjsiQca980rLxEbynQ3cPhY47LLntgbnVypE0dzi3OETQotS0h5GR\/JCr51z4di1GZeQ1e4KdvUHY583xqZUjzL2DX3Ad1W8AeY8nY0MdOn\/LUiyzZzwyVVjdQkEcrcJO8HSlMPcFRuE\/\/rOnJVPw93LVvwb5r19gFLaahQM2U4HamLGgxuZzmhOqAjESSXHJVJN7JLxBeUsB2qa0yGr0mpt8ishyb6fCKm8CNVoIFGU8mz4v7Md\/Zp\/VYxRaYxFaQoiZ6jj4NKC+H\/jVIH0\/SP1jcLvtJJCkmqaMCprcuL9jKJejE5RP25qK5UmLkm4WiQm0PAl6JTYUMOqJ\/\/wq\/8nWj+Bzjl0dl8mfWLrIKBkJFaPKtErxLPfOUuduoU6QWCf7Bg+8W+eKj4MPsoAWSBDn7u7JMKuycGMlpJZfoY\/Ts\/T5SizhbwWjjI4w93TYznj5g4WGlhfYVPhMNJ809MNi98l8lJDaU1AArGSQnrusPY0DO218W\/hbHBodeJBFnhwoPA1GKCfdWOP6aDRxiVHCAuUuTX252Vw764x6\/DKOSY5XjHhRasuF9oMA2O6TqgaADeHPyhMTp5H9W8FMO+NbRGIC58WvQHVxzhWBuyzMlXWJUcYmSMwuMmd7mVHaH9ZBoAyrvCuizJTDSJRPGpXKF14nc+Iyf\/VRCDKTZt69U4n0AoJX6OVU7AXWXO5yb1wWRqRWyShh0Qa8vPNkeMXGffmwcy1RcAZj76F0NUqowsRjSSvpZhGXTtjMapUoVKtUWLfMBBZULf7CfOcB5KsOxtsrpUHGHD6m784bWjQYNRitDRgwRIYVc02FdFjqlOFWdG9ZTpqscXqr9OkIHdi1C0RHH6Z4Y34mrk46Y6uQDj1C0189YovYGmaUiMEdSw09dqkW5KRU2XIV0JUqSjjZOy53F4ClMBFS81ugRrfms7go1lWWPpVRntWU2MfWMKPSsStNLaku+TfOtVTbpvm4Uu0hTVZlJ\/LcBb64nJVEz3Nt9ge5hE990VtnJ9zPJDx6nHOLG1Hy5A2Mwp7E4lKExSLY2cndy6MhQNP7XSLrMozW0p+l3Sif1HIKK\/cy8bPwwrYIlfKJqmQxYyW9OxJ26QHx6wiSWdVTTWrzD36ZMKP1KN3al1J+zqfui1ARrymksO9yztX2gYiOKrWolM81ZpQnQ1YamTszWv0oRIZfl2SHpudHSoJ\/opZhzMsoHR2qfNEEiQnU81OEfeVITs4H9TTVaptZMAY3+XMqN6LbYNRO6Qx86kvtJIWe+t\/INJpWv7fLsIilJ97L5QMGid8uc6hZPzN8V1p7Ady79M0rRZSqOvydzbxfSaj18VwbYjW+8DrInXXIgSvhGttHL0\/xTWt1sy2Ye4weFnpVDVwN9qAPxDJ5cKJfw6DK03ai08posRmpkBaLh4s4vin3yBo4JSbFKBbRepRa9nMRX+wlPqp2tAM5mDn97GdJJohXX\/1qJSrPM+1DLJEqKzNyx+V3kx58q42d5Z0L\/+a\/If5JGLtEjFx7SbULoakvnAwdvKnz5TpzGpWZ96sJrcEoeaueWBH7oNjc7CA8Wg4ztwb1asfRBUnZiTr8cB4kPjPhS+HJffXJ5braZsmsyeiL81QL8RUh\/bNMY+C9hxtbb\/7BvZvE\/8RVNA8+D6F0JBiUBX1rtX3XMHA7ncX\/KrjPNFfrIBB8QaYNBfHDlieZX9GNSuphovClL4Oy79VyvhaL6jXb36vPgvHB7Yzm7HP2pZ4zwijXcBCr3AaG2tbM9cy1l9U8GTG0+s1E0IWVAyKaDC5VkNloMD64mVFp8RizLRTmjhxZ\/N1bYIqZQfBvDzWdO0m3FyCoh1iMrNZhGC6Z2ynPut+rz6g8Z997ik+D426ZJgpstF8FwndodqWhgGzJa0kG36nV7EdUoypFWHyhP8Kov3lMVeCkl+ugemIXa7HkVsZnusWAkeqqOmVnUHH5e1ReDnKweRCNkOTOKGE9uVW1HwxOaG8HmGKvZFRvpOJrFItHsqQQbhB\/V4TvWa+2wdoAkY9lE6xV6kpAYcULX+NLGBPG6WiOea0J1y56usRo5feExXnW4051KW85P1pzNTvA7bxdnSFeT1TtL8qy1YmQmfSwCsEA6UmbUS06S74pQqGzdrZEpvq91IzkW63Bgu0pDOqLpVK15s9qZRIk6hTqAGtSrYc8084qWTbNhNTxtZvTEo4o\/OWsjICjbP7s8J6qeyBYkvc5crZHEr3FoBYeB1u\/Vo0zhWsHQmNDW20HjW8q6U1mS2JvYSYd1SWys0wuXQnNvQwGf0LOLM+p29DIIR6supRRb5PF3okZ81Lm+Dm6SRGhryTcz5N5tEQA3Aq8jFu\/GMmlbQOQfjErhes2FJzqM7qux6g0FMN8GQCu++2tJZNQLvdSdGpwAw99tOV\/x8oK5LKmdRnFvRb3FwPt+P26qLlm2QRz4cYYsZjh4+b7euzVfOqeA7lMWf\/FW90c7kFqLA1sHVu5rvOqBvfePiik3LFea3ljd7JS3FJZJrQXcHAM+PIBttiv7gAQ4fv5Hbe+qv2Zx8iklOPm9e7GMbJ3ERtZHB7xCRZnnmur+7LhS\/SUHf0VjKo\/2VA4mIg+6futB3j6QxqUuJDLTfwpepjf7lAwEAr\/xqE2hmSndmOWBqODM7iV0VSrFThlTARo\/qiRvwhBp4d9r4F2mkHCaO7P3GG17unmdVSabUk8J0uo6YxApvV+DZKLf8wQTsnoV5Oaqbj2aQNsJg030VBDQEVqimiiR4+Nv\/rG6fyNYOF7nN9JY0dgdNK8s\/bX0wnarJDyTg5+zFtgtOkWfxtSCk1OfRUztdBf823+LuimV5NR3OjdshaCtL8dVgPMiMw3ei\/R36zv2oKVUXVwG+9j+ekR3htsfKo7aQe\/ztG7C1gXPf719ajxS47+CVhlFFJ5q4sX1HWwwiKiE0yOJfx2cENBQDGkD9u61PDvh8EmlHnKktmJS11bBwMGo0QdUtfvyPrpAd4dcouev0P2+R\/IaLSGnFXaeYXLaDq4wSAPzhvlDhv99ADvDrqAgmu\/Yv9GWrg1aGYeNprn+qG\/js8rkLHHoufCNQA\/Pbp7REae\/+a9zIx0PqPNXWH67yAV0eDN88x7Af3F5hdt2t4NUka3subLMFQbeWVKB1codSmLcHtmiRL7vrnu6Z+EskrTotvE4hb2Qv8JUDz4XryRai\/\/jmwHd+DhlRnPDk3ACUF5JfDop8d2n8Ay9t5qrGOzfjp4j52IXge\/7D6CbWt\/kfgvR+lpiZtPNvyLQEe0BLvOHb0CrOJykAZv1P+HwCbljPYVo\/8DAefRvWE7wxEAAAAASUVORK5CYII=\" alt=\"El Principio de Incertidumbre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hoy somos todav\u00eda incapaces de tomar im\u00e1genes directas del \u00e1tomo debido al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a><\/a> de Heisemberg, aunque ahora existen m\u00e9todos indirectos. En 1.905, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> proporcion\u00f3 la evidencia m\u00e1s convincente, aunque indirecta, de la existencia de \u00e1tomos cuando demostr\u00f3 que el movimiento browniano (es decir, el movimiento aleatorio de part\u00edculas de polvo suspendidas en un l\u00edquido) puede ser explicado como colisiones aleatorias entre las part\u00edculas y los \u00e1tomos del l\u00edquido.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/96\/1e\/60\/961e60514e8ecfe9e0b6cb6cc6ad3d32.gif\" alt=\"Kinetic | Teoria cin\u00e9tica, Energia t\u00e9rmica, Movimento browniano\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Albert <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, hab\u00eda demostrado la existencia de los \u00e1tomos. Esto lo hizo gracias al siguiente problema: \u00bfpor qu\u00e9 los granos de polen \u201csaltan\u201d en el agua?. <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> lleg\u00f3 a la conclusi\u00f3n de que esto s\u00f3lo pod\u00eda ser posible si los \u00e1tomos exist\u00edan, y esto se comprob\u00f3 por las exact\u00edsimas predicciones que se lograban con los c\u00e1lculos de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/10\/%C2%A1la-fisica-los-caminos-de-la-naturaleza\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> sobre este extra\u00f1o movimiento: el movimiento Browniano.<\/p>\n<p style=\"text-align: justify;\">Por analog\u00eda, podr\u00edamos esperar la confirmaci\u00f3n experimental de la f\u00edsica de la d\u00e9cima dimensi\u00f3n utilizando m\u00e9todos indirectos que a\u00fan ni se han inventado o descubierto. En lugar de fotografiar el objeto que deseamos, quiz\u00e1 nos conformar\u00edamos, de momento, con fotografiar la \u201csombra\u201d del mismo.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F03%2F26%2F%25c2%25a1la-fisica-los-caminos-de-la-naturaleza-2%2F&amp;title=%C2%A1La+F%C3%ADsica%21+Los+caminos+de+la+Naturaleza' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F03%2F26%2F%25c2%25a1la-fisica-los-caminos-de-la-naturaleza-2%2F&amp;title=%C2%A1La+F%C3%ADsica%21+Los+caminos+de+la+Naturaleza' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Seg\u00fan los te\u00f3ricos de supercuerdas, una vez que exigimos una unificaci\u00f3n de la teor\u00eda cu\u00e1ntica y la relatividad general, tal &#8220;providencia&#8221; no hubiera tenido elecci\u00f3n. La auto-consistencia por s\u00ed sola, afirman ellos, debe haberla obligado a crear el Universo [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7241"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=7241"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7241\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=7241"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=7241"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=7241"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}