{"id":26857,"date":"2021-07-19T06:25:12","date_gmt":"2021-07-19T05:25:12","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26857"},"modified":"2021-07-19T06:25:12","modified_gmt":"2021-07-19T05:25:12","slug":"siempre-buscaremos-nuevas-teorias-de-la-fisica-y-del-universo-5","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/07\/19\/siempre-buscaremos-nuevas-teorias-de-la-fisica-y-del-universo-5\/","title":{"rendered":"Siempre buscaremos nuevas teor\u00edas de la F\u00edsica y del Universo."},"content":{"rendered":"<h2 style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/una-reaccion-nuclear-%e2%80%9cdesafiante%e2%80%9d-2\/\" rel=\"prev\">Una reacci\u00f3n nuclear \u201cdesafiante\u201d<\/a><\/h2>\n<p style=\"text-align: justify;\">Una nueva clase de reacci\u00f3n de fisi\u00f3n nuclear observada en el CERN ha mostrado importantes puntos d\u00e9biles en nuestro entendimiento actual del n\u00facleo at\u00f3mico. La fisi\u00f3n del mercurio-180 se supon\u00eda una reacci\u00f3n \u201csim\u00e9trica\u201d que dar\u00eda lugar a dos fragmentos iguales, pero en lugar de ello ha producido dos n\u00facleos con masas bastante diferentes, una reacci\u00f3n \u201casim\u00e9trica\u201d que plantea un serio desaf\u00edo a los te\u00f3ricos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/universitam.com\/academicos\/wp-content\/uploads\/2010\/12\/FISIONNUCLEAR-300x240.jpg\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La fecha el 8 diciembre 2010. El descubrimiento de un nuevo tipo de fisi\u00f3n, dio un vuelco a un principio de la teor\u00eda nuclear. La observaci\u00f3n de una inesperada reacci\u00f3n nuclear por parte de un is\u00f3topo inestable de mercurio ha generado un extra\u00f1o misterio. El enigma est\u00e1 ayudando a los te\u00f3ricos a abordar uno de los problemas m\u00e1s complejos de la f\u00edsica: el desarrollo de un modelo m\u00e1s completo del n\u00facleo at\u00f3mico.<\/p>\n<p style=\"text-align: justify;\">La fisi\u00f3n nuclear, el proceso a trav\u00e9s del cual un n\u00facleo m\u00e1s pesado que el del hierro se rompe en pedazos, normalmente se observa que es sim\u00e9trico, con los fragmentos resultantes siendo de un tama\u00f1o aproximadamente igual. Aunque se conocen ejemplos de fisi\u00f3n asim\u00e9trica, normalmente se atribuyen a la formaci\u00f3n preferente de \u201cn\u00facleos m\u00e1gicos\u201d, en los que las capas de la estructura nuclear est\u00e1n al completo.&#8221;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"El experimento ISOLDE revela el cambio de forma de los is\u00f3topos de mercurio  | CPAN - Centro Nacional de F\u00edsica de Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><img decoding=\"async\" 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\" alt=\"Experimento Isolde Laser en el CERN Press Office CERN | TECNOYCIENCIA\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;Una combinaci\u00f3n de f\u00edsica nuclear experimental y te\u00f3rica junto a modernas t\u00e9cnicas de modelado computacional fueron capaces de revelar la amplitud completa del cambio de forma entre los n\u00facleos pares e impares de los is\u00f3topos ex\u00f3ticos del mercurio, as\u00ed como de explicar el proceso. El resultado, obtenido por un equipo cient\u00edfico internacional en la instalaci\u00f3n de f\u00edsica nuclear del\u00a0<a href=\"https:\/\/home.cern\/\">CERN<\/a>,\u00a0<a href=\"http:\/\/home.cern\/about\/experiments\/isolde\">ISOLDE<\/a>, se public\u00f3 en\u00a0<a href=\"https:\/\/www.nature.com\/articles\/s41567-018-0292-8\"><em>Nature Physics<\/em><\/a>, y demostr\u00f3 y explic\u00f3 un fen\u00f3meno \u00fanico en los is\u00f3topos del mercurio donde la forma de su n\u00facleo cambia dr\u00e1sticamente.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">La Ciencia no duerme. En todo el mundo (ahora tambi\u00e9n fuera de \u00e9l (en el Espacio), son muchos los Cient\u00edficos que trabajan de manera tenaz para buscar nuevas formas de alcanzar lo ahora inalcanzable y, para ello, se emplean las m\u00e1s sofisticadas estructuras t\u00e9cnicas de avanzados sistemas tecnol\u00f3gicos que hacen posible llegar all\u00ed donde nunca nadie hab\u00eda llegado.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.esacademic.com\/pictures\/eswiki\/67\/Convergenciafuerzas.jpg\" alt=\"\" width=\"457\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Entre los te\u00f3ricos, el casamiento de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/17\/%c2%a1cosas-de-fisica\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general y la teor\u00eda cu\u00e1ntica es el problema central de la f\u00edsica moderna. A los esfuerzos te\u00f3ricos que se realizan con ese prop\u00f3sito se les llama \u201csuper-gravedad\u201d, \u201cs\u00faper-simetr\u00eda\u201d, \u201csupercuerdas\u201d \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/17\/%c2%a1cosas-de-fisica\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a><\/a>\u201d o, en \u00faltimo caso, \u201cteor\u00eda de todo o gran teor\u00eda unificada\u201d.<\/p>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/17\/%c2%a1cosas-de-fisica\/\" rel=\"next\">\u00a1Cosas de F\u00edsica!<\/a><\/div>\n<div style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"http:\/\/www.windows2universe.org\/venus\/images\/venglobe.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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alt=\"La vista hemisf\u00e9rica de Venus, seg\u00fan lo revelado por m\u00e1s de una d\u00e9cada de  investigaciones de radar que culminaron en la NASA misi\u00f3n Magellan,  1990-1994 est\u00e1 centrada en los 0 grados de\" \/><img decoding=\"async\" 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\" alt=\"La vista hemisf\u00e9rica de Venus, seg\u00fan lo revelado por m\u00e1s de una d\u00e9cada de  investigaciones de radar que culminaron en la misi\u00f3n Magellan, 1990-1994  est\u00e1 centrada en 270 grados de longitud este. La nave espacial Magellan m\u00e1s  de 98 im\u00e1genes de ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Vista hemisf\u00e9rica de Venus. (Cortes\u00eda de NASA)<\/p>\n<p>&nbsp;<\/p>\n<p>El segundo planeta a partir\u00a0 del Sol. Tiene la \u00f3rbita m\u00e1s circular de todos los planetas. Su albedo geom\u00e9trico medio, 0,65, es el mayor de todos los planetas, como resultado de su cubierta de nubes blancas sin fracturas. En su m\u00e1ximo alcanza magnitud -4,7, mucho m\u00e1s brillante que cualquier otro planeta. Su eje de rotaci\u00f3n est\u00e1 inclinado casi 180\u00ba con respecto a la vertical, de manera que su rotaci\u00f3n es retr\u00f3grada. Rota alrededor de su eje cada 243 d\u00edas, y, por tanto, muestra siempre la misma cara hacia la Tierra cuando los dos planetas se encuentran en su m\u00e1xima aproximaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQVRkiwoBRO_ksklN9b1xrgaaYjoDE63TJrgQ&amp;usqp=CAU\" alt=\"Venus: El Planeta M\u00e1s Brillante Del Sistema Solar - Info en Taringa!\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRWhicOFGNdE4tGkblvazU3f1F8AvnvirvMxQ&amp;usqp=CAU\" alt=\"Venus: El Planeta M\u00e1s Brillante Del Sistema Solar - Info en Taringa!\" \/><\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Vida en la atm\u00f3sfera de Venus?\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Venus\" \/><\/p>\n<p>Los ingenios enviados al planeta quedaron hecho a\u00f1icos por la atm\u00f3sfera a los pocos d\u00edas<\/p>\n<p>&nbsp;<\/p>\n<p>La atm\u00f3sfera de Venus es en un 96,5% de di\u00f3xido de carbono y un 3,5 de nitr\u00f3geno, con trazas de di\u00f3xido de azufre, vapor de agua, arg\u00f3n, hidr\u00f3geno y mon\u00f3xido de carbono. La presi\u00f3n en la superficie es de 92 bares (es decir, 92 veces la presi\u00f3n a nivel del mar en la Tierra). La temperatura superficial promedio es de 460 \u00baC debido al &#8220;efecto invernadero&#8221; en la atm\u00f3sfera del planeta. Los rayos son muy frecuentes. Existe una densa capa de nubes a una altitud de unos 45\/65 Km. compuesta de \u00e1cido sulf\u00farico y gotitas de agua.<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div>\n<div style=\"text-align: justify;\">\n<h2>\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/07\/venus-el-planeta-imposible\/\" rel=\"prev\">VENUS: El Planeta Imposible<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/files.elmundoperdido.webnode.es\/200000311-15b8116b23\/Diplodocus.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-gxx1zeVBAM8\/UGeZVzBN7cI\/AAAAAAAAAjI\/kA9ruI0IAcc\/s1600\/262909_417536508305375_1298686545_n.jpg\" alt=\"\" width=\"306\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Mundos inimaginables que tendr\u00e1n, como en el nuestro, formas de vida de una rica diversidad que ni podemos imaginar. Simplemente en una galaxia, por ejemplo la nuestra, existen cientos de miles de millones de planetas de los m\u00e1s diversos pelajes, y, no pocos, ser\u00e1n muy parecidos a nuestra Tierra y estar\u00e1n situados en la zona adecuada para que, la vida, pudiera surgir en ellos como lo hizo aqu\u00ed, toda vez que, tanto aquellos planetas como el nuestro, est\u00e1n sometidos a las mismas fuerzas, a las mismas constantes, y, en consecuencia, a situaciones iguales, \u00a1iguales resultados!<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Tres mundos potencialmente habitables hallados alrededor de una estrella  enana ultrafr\u00eda cercana | ESO Espa\u00f1a\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQzN2tSs_AatTuhZfdvCoNXF1X-yYYbu5Ir-iPAaD1jjCFyNGNep5DxDrYdCLs-DISiDig&amp;usqp=CAU\" alt=\"M\u00e1s mundos que pueden albergar vida? | MendoVoz\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcThQxbLUm4in4ftqTv8Q6H_il8-m2lKef5ydEZpQbtyotalqvJLQZuZmLQ-mC3Z4e5rM8I&amp;usqp=CAU\" alt=\"Descubren exoplaneta potencialmente habitable cerca de nuestro sistema  solar | CNN\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Nuestros sue\u00f1os de visitar mundos remotos, y, en ellos, encontrar otras clases de vida, otras inteligencias, es un sue\u00f1o largamente acariciado por nuestras mentes que, se resisten a estar solas en tan vasto Universo que poseyendo cientos de miles de millones de mundos, tambi\u00e9n deben estar abarrotados de una diversidad Biol\u00f3gica inimaginable. No creo que estemos solos en tan vasto universo.<\/p>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/07\/%c2%bfques-es-la-vida-quimica\/\" rel=\"next\">\u00bfQu\u00e9s es la vida? Qu\u00edmica<\/a><\/div>\n<h1 style=\"text-align: justify;\"><\/h1>\n<p style=\"text-align: justify;\">Hace alg\u00fan tiempo que los medios publicaron la noticias:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Siempre buscaremos nuevas teor\u00edas de la F\u00edsica y del Universo : Blog de  Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQXDkg6VRKE9iiC5PHEoGrewG9J1BWoh2JdBDV7ZjLYvikXGcnDc1Z9nIfU4dLjE-b66Ew&amp;usqp=CAU\" alt=\"5 grandes descubrimientos de la F\u00edsica | Telescopios Chile\" \/><\/p>\n<div style=\"text-align: justify;\">\n<blockquote>\n<h3>&#8220;F\u00edsicos brit\u00e1nicos creen que el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> y su relaci\u00f3n con la gravedad puede ser la clave para crear una ecuaci\u00f3n \u00fanica que explique el Universo entero.&#8221;<\/h3>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/marcianosmx.com\/wp-content\/uploads\/2013\/04\/einstein_formulas.jpg\" alt=\"\" width=\"260\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<\/div>\n<div style=\"text-align: justify;\">\n<div>\n<div>Imagen de Archivo donde <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> escribe una ecuaci\u00f3n sobre la densidad de la V\u00eda L\u00e1ctea en el Instituto Carnegie en Pasadena (California).<\/div>\n<\/div>\n<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda del todo o teor\u00eda unificada\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la &quot;gran teor\u00eda unificada de las matem\u00e1ticas&quot; de Robert Langlands,  que tras casi terminar en una papelera recibi\u00f3 el premio Abel, considerado  como el &quot;Nobel&quot; - BBC News Mundo\" \/><\/div>\n<blockquote>\n<div style=\"text-align: justify;\">Aunque algunos lo intentaron, ninguna Mente (hasta el momento), ha sido capaz de encontrar esa ecuaci\u00f3n m\u00e1gica que lo explique todo. De alguna manera, en nuestro Universo, todo est\u00e1 relacionado, y, quieren encontrar esos nexos en una expresi\u00f3n matem\u00e1tica \u00fanica.<\/div>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La teor\u00eda del todo, tambi\u00e9n conocida como Gran Teor\u00eda Unificada, fue el sue\u00f1o que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nunca pudo cumplir. Consiste en una teor\u00eda definitiva, una ecuaci\u00f3n \u00fanica que explique todos los fen\u00f3menos f\u00edsicos conocidos y d\u00e9 respuesta a las preguntas fundamentales del Universo. Esa teor\u00eda unificar\u00eda la mec\u00e1nica cu\u00e1ntica y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, dos conocimientos aceptados pero que describen el Cosmos de forma muy diferente. Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> no consigui\u00f3 formularla. Tampoco nadie despu\u00e9s de \u00e9l, pero sigue siendo la ambici\u00f3n de muchos cient\u00edficos. En este empe\u00f1o, f\u00edsicos de la brit\u00e1nica Universidad de Sussex han dado un nuevo paso para probar que solo hay una fuerza fundamental en la naturaleza. Creen haber observado como el campo de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> interact\u00faa con la Gravedad.&#8221;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/-ncnjmd3eZWE\/ULhxfE7W4bI\/AAAAAAAAKRE\/UfZe6MesW6w\/s1600\/Via+lactea+pareja+.jpg\" alt=\"\" width=\"777\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Si hablamos de nuestra Galaxia, la V\u00eda L\u00e1ctea, lo hacemos de algo que tiene 100.000 millones de a\u00f1os luz de di\u00e1metro y m\u00e1s de ciento cincuenta mil millones de estrellas, no digamos de mundos y otra infinidad de objetos de ex\u00f3tica estructura e incre\u00edbles conformaciones que, como los <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>, los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> o los magnetares, no dejan de asombrarnos. Somos, una especie viviente que ha llegado a poder generar pensamientos y crear teor\u00edas encaminadas a descubrir la verdad de la Naturaleza, y, nuestra aparente<strong>\u00a0&#8220;insignificante presencia&#8221;,\u00a0<\/strong>podr\u00eda ser un signo de que, el universo &#8220;ha permitido&#8221; observadores para que lo expliquen y se pueda comprender.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"El Universo es Mental\u2026 La Mente es Universal | by Don PancH2O |  Filosofando\u2026 ando | Medium\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQeDICKGhHYGLKUNq4FBatFSEXuUTn62f-4Kw&amp;usqp=CAU\" alt=\"La ley de la atracci\u00f3n, la mente crea nuestra realidad - C\u00f3digo Ancestral\" \/><img decoding=\"async\" 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\" alt=\"El Universo y la Mente! Una prueba de la evoluci\u00f3n de la materia hasta la  consciencia : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 Tenemos el Universo dentro de nuestras Mentes. \u00bfSomos &#8220;su&#8221; parte que piensa?<\/p>\n<div>\n<p style=\"text-align: justify;\">El universo es un lugar tan maravilloso, rico y complejo que el descubrimiento de una teor\u00eda final, en el sentido en el que est\u00e1 planteada la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a>, no supondr\u00eda de modo alguno el fin de la ciencia ni podr\u00edamos decir que ya lo sabemos todo y para todo tendremos respuestas.\u00a0 M\u00e1s bien ser\u00e1, cuando llegue, todo lo contrario: el hallazgo de esa teor\u00eda de Todo (la explicaci\u00f3n completa del universo en su nivel m\u00e1s microsc\u00f3pico, una teor\u00eda que no estar\u00eda basada en ninguna explicaci\u00f3n m\u00e1s profunda) nos aportar\u00eda un fundamento mucho m\u00e1s firme sobre el que podr\u00edamos construir nuestra comprensi\u00f3n del mundo y, a trav\u00e9s de estos nuevos conocimientos, estar\u00edamos preparados para comenzar nuevas empresas de metas que, en este momento, nuestra ignorancia no nos dejan ni vislumbrar.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"MYST IV REVELATION\" \/><img decoding=\"async\" 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\" alt=\"Myst 4: Revelation fondo de escritorio 01 1600x1200\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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1PmMaexK6DKRjCidIso7xlR2lWyKR0Z1bkeZT+bGPcf4\/ScnaREybKy8M5q2Zb4Wx64zOK\/Dquf\/IcL2ARSPY8smWvk+v6+0a0+V11i4xssqK03DVOj1qzDsXVR9VGZ1Q4Fbk\/AX\/nZ3X6MTmOno0gZupXRVPKMTZGqmyBqKINFAwMDAAAius+TpOru7ySMyvX\/FSzfhUTltmfdUHXHdvsPfSV4uJ29EatStjyx5WfOclDt2Yga\/IHHzjyrehEla4MAihc\/DqCd2\/iz3zkyLxC9coXCMUAySuG0G+QpJAlfpeNNP0c1cnkK\/EPHAcknT\/5H+087v7xnYkn\/ELuKj3NQIgyW0UDoO\/tLDdeBTTtzULEuBk9j3GIKoyQu8GWnO+T\/oEslZ\/3pijwa2KgHv8ApGrj96feRvspJZ7IeUTKq6zLIeUTdSgSc\/1\/zJbZdPAbaXHKQZZ+GXynrKUh0mkrMpyCZ1yzmpbPUBXXG4kdW7UdZ5+vFWG7GELxUY3maSAssbcVvObMrl5UAEnqXHNFXEHOJN0slFLSB69Yc04FYRPXuyG1nVO6B6x3WEIxzUqZAi66q4JnL3UAua2ZxW\/Jit5N1riLqlxOLirAiSYEkgBguJIKxgaLJkMYw0s6+I+ta+0qdImO7JzkQpZLcbLEr6SJ3GRBRU0mEnmEbBcYqczSJrN240hNsvmlJkjdYOqdPEPpjSYEkiDSPSJS8kbTlELHA98nQADck9AJtpJeUGW0cqpLVPKD2RTn7kfYRZXlWCjeCs8ZvX5ylI4p4wXXR3YgZBxqo7D1GY34fWdqPPnOGKnqdgQffcH2laR+UDm0DjDdxUVcqf8A1KB9428JXQSi4qaBzzoOvKMhmPYE7e3tnsvjT40pX5E+o5tqtY0T1eI41JA9ziKq\/H0J5Q\/Ox2CajPq2w+sKD0bgVeVcMjDVuqkaHl2GSGHXaKGtQTgLjptqT6f3j8Xws7rX4Ev5X\/kCvbitVJU\/u0zggZLH+Y\/0H3j3gPAmZCoAprjV31Y4HYbe2u8YW1gORWdcPt6Y6H1MZ8MsGdwvwoPMxOxI\/Xf64j25h\/brHZyzVXeG+uzuysUTldHC8ujAKOY5HXyk\/eOv2MEa87djroe+pIhf7OqryqFOnw7b65Od5q3r5GGJ5l+\/tJfUdLJXEr0Vml4ftVqmoqBHb4sBQG9+UDB13xIvE2DbvgEeVhgjBBAIIMsHEGKknGTpjPqR3+cAvbQVQaTLyfiKWDLklWw2SBjUHGo\/ST5YTSpB4uRttP0eV\/8AT+y\/Eqk7KuSfXI0E9KSyp6ryLj2lb8MeGbmxquHQOjbVKZ5hjoWX4l+YxrvH9\/xBKCNVc+Ubd2PRV9Z5nyFbtJf2O7ic+OQDibpbAljp+Rc4LHGcZ6AYyT0EoF\/dVa7mpv0G+AB0A6D0hlatVvqxdxhRvn4UQflGfudyfabqcd\/CP4dBRyLoCd2PUzu4uPxW+znu8vRaKVSbYyFUxOa1YARJorUvIBf1WxoYJYXTlsZk1Vuaa4dbYJMS7H44yWG3Y4kNzTLTu3bEkapnQSEt5L1Oiv3vDS2e8VJbshwRL9StsjMAvrMZ2lvL0c748lb5YJdpgaRldU8HSKripEckqnAscEmYiSdxMVRJ08CmKs6VZpmxImrYipihNOOrMjMrlKpkx7ZPtKyWgdINIZRtsnMDtjnEsNrS0EaqwixFSth2hdvaAHMLoUISKcn9VoSpyRBMSJ1xDkoMxwoyf93jex4aqYZvM3foPYf1lYp0TaUiSz4M76t5F9fiPsOnziOtb3C8RZGdvwTSZaaF8KAiAhuXqSebJAzrrtPRoDxKxp1Vw4OQcqy6MrdCp6GdXHSlvXaJ8ibR594h4OMjlypbAJ3AfUo\/MvbDHT16zVbhSFF\/DZubConMDoAAF740G0J4ol7RrNTBFagyDmUovNsfN8QPNprjA20nfD7n8dwi8ycilmXBB5iQAGyAVznIzvg9p2cNKds5eV1TTfr+bFtzwc22Hxz8xCNg83OcHYb5z0jmjw1CVqHUk4IIIOm24mXwYNkPylAcNgEKcjJAO5yAPl6w4uxUsd38iA7hdix9TiNd32nlGdL6eltHCVyz\/wDHIAGBjsNP92jW2phFLnTm2z0UbH7k\/P0gNjbgsijZQXY+raA\/JeaS3lQuwXGB29M4AE5\/BtpP92T4YazVPb\/2cNVdz5c8udzuff0kte9CqyrhmXAyp8xY7hc9BMQqg5VDO3UD4R7nqYTZ0xyHFPHm66\/PMNYx+CieM72JatCo68zNUViwI3YAcwGNcj7RxUskpj8R2J5VxzEnRddgvKOp6GRcV4olJAiglm0HLsNc5PyBiK+4dUuRzO\/Kuds641irjdby0gqlC13jYFfeKecOycxpICzuc6AY2zrnTeed0rm4vmQMzOSzMA2yITnmbucEDPpHPj26YGjYUMctQ+fA1bDAKCf4c5JgXEq6WlL8Gm3nIxUcdP8Agp7xaWG16Q\/Evtz7ZBxfiKUU\/Z6R8o+N\/wCNuoH\/ABHX6Sl17wliZu8uSxx02\/xGNl4cqVED99vaTdFkj05zhTEtesdYwuLjIxE9yOs5Jzk9CksGUa0Lo3gHWJi+JASx2lK429kZvGiyniQHWF2N6rkSoCi\/rGnC1ZTFnj\/Qo7b0egW75EGvkGDB7GsSJNctkSdPDKKcopvFMhjE7tky133D3cnSK34E41yJVPKObknDEzgzgNGdxaMo1EWVtJG1sg5wRVKsDq1ZJWeD\/sztsJplASO7escyyWD5lZp2jKZZOGoZXGC0IsvDhLRZ7CVrh8sFk8WlopXY7oQqjQLNgfM9BA7TLEKupMslvRCDA+Z7mJHH5PfROqwZSpBByj\/J9TOj5j6D7mdhZsCdiSWkSX6mGctgazHYDeAVmLsADlMZPLv6Z+8KxkSqSX5ArkFi1U4xoFU9QDt85zX5iOfk84Gg5gSWPwqTjbP6mH1aXMwUfCnQ6At0+kXcfu1ooTkBsHA3OoxoB16fWWm08EnpN5\/6V8UeevTtlOVT95WYdeX\/ADt\/mOeJ0yQgUY5yEXHRca\/bH3nfhzhgp0y7jL1sO+ThlGPKuOwGuO5hvOGKueYKmSBgAEnQARubny0oWcfxsPGkmnX7kRQIrbc9THKp\/hGir9dfnJeG2hBLNkcv8QGrdWH6QVSzMajs3Kc8qH4Qo66dcQpKjMuvkpr1O5HqTJuqy032FL36JFr0RnDEgbkaDPqdNYu4hxUOqpTBHNkliMgAQPid\/R5VpI3KPkMnv6yWla0hy4cfCuc4\/UGWUSlmskeS9NLARRs6SumG15WyTnOwxvpOPEt+lGg7gg420U64PbWdXKorK34ikBWO\/p85QfFl0z06jcpCKjlX\/LkjlXXrq23rApztN6\/Ud+OMY\/wUuy4jzVKl2xw5ytMb8i65b+Y5IA9WOwlf4je8xIBO5653\/rMubrlUIuw\/3J9Yb4f4Oazc7A8i7nuew9f\/ANnNd4TdMukkjOC8KzirUHlzovVj\/bv\/ALiy\/tnptpMuiBgAYA0AGwA6CQ0yMTgfyG3pGTyOKq66TT2uRMmTt45WTrungV1Lc82I64fwsEbTcyH5GloTg29h9bhIA2gSW3KdpkycnBTyzp5Ehnbowh9Ed5kyUuVknNPARyAwetQmTIyI22KuIW45TpKTf0TnQTUyIxWdWnCy2pEb0OGjEyZEKxKwQ3FmFk1kmsyZKLob2OrcYEdWfSZMi10B9lq8N08l37eUfqf6R9mamSvF\/Sjnv+o7E0TNTJQVgNRixOCy+2o+k4L8vMxXmCjfGCdJkyVwQpvJwLlUpliTnfXU8zdgZWbVDeXQVsmnSw7bBS35V9f7AzJkvMJcdUuxapulJab\/AJuUgY5mPKO+D6yCtdLb0SxKlUXXJ1Zv8mamSEJNrIKf3Mq\/\/dKtxVVaahSGBd2ICKgYc\/LjPMcE69j7R9XvKjKVpsoA1LsNMAjJAOwmpkbmlLm1+h2fChVLquyqcQ8WFXKo5ds8q4AwT9IXT4ldPUUu\/IigZHlJONTnTTSamR33\/Y6OSZx17QFdcQ\/aahH4YcAcgZRyHJPmPOOg0Ern\/Uy8WjRS3R3y5UsrcuAiYIwVGfi5d+0yZJK34sHyOCElSW8lB4Pwpq7a6KPiPzwMfPSemW1BEphFGANcY1BIxqeu03MnL8hfY\/2ObOxLerrF3PMmTgXQWf\/Z\" alt=\"Un ni\u00f1o de 11 a\u00f1os termina su carrera de f\u00edsica en 9 meses - AS.com\" \/><img decoding=\"async\" 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\" alt=\"Laurent Simons, un graduado en F\u00edsica de 11 a\u00f1os | Educaci\u00f3n | EL PA\u00cdS\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Este ni\u00f1o de 11 a\u00f1os ha finalizado su carrera de F\u00edsica<\/p>\n<p style=\"text-align: justify;\">&#8220;Laurent Simons, un ni\u00f1o belga superdotado de 11 a\u00f1os, ha cumplido sus planes de terminar la\u00a0carrera de F\u00edsica\u00a0en la Universidad de Amberes (B\u00e9lgica) en apenas nueve meses. El menor ha obtenido un diploma &#8216;cum laude&#8217; en una carrera universitaria que, por lo general, requiere un m\u00ednimo de tres a\u00f1os. Lo ha hecho con un promedio de nueve sobre 10 y le ha sobrado tiempo para completar algunas asignaturas de un m\u00e1ster que prev\u00e9 cursar en el mismo centro, seg\u00fan ha explicado a la agencia neerlandesa ANP.&#8221;<\/p>\n<blockquote><p>En alg\u00fan lugar y en un tiempo impreciso, puede surgir esa Mente que de manera natural comprenda y pueda expresar esa Teor\u00eda Total que hasta el momento se nos escapa.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La nueva teor\u00eda de Todo nos proporcionar\u00eda un pilar inmutable y coherente que nos dar\u00eda la llave para seguir explorando un universo m\u00e1s comprensible y por lo tanto, m\u00e1s seguro, ya que el peligro siempre llega de lo imprevisto, de lo desconocido que surge sin aviso previo; cuando conocemos bien lo que puede ocurrir nos preparamos para evitar da\u00f1os.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\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alt=\"El CSIC tumba la teor\u00eda del Grial\" \/><img decoding=\"async\" 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\" alt=\"El heredero \u2013 T\u00c9CNICA INDUSTRIAL\" \/><\/p>\n<p style=\"text-align: justify;\">Algunos dicen que para cuando tengamos una Teor\u00eda de Todo, el mundo habr\u00e1 cambiado, habr\u00e1 pasado tanto tiempo que, para entonces, la teor\u00eda habr\u00e1 quedado vieja y se necesitar\u00e1 otra nueva teor\u00eda m\u00e1s avanzada. Eso significa, si es as\u00ed, que nunca tendremos una explicaci\u00f3n de todo y siempre quedar\u00e1n cuestiones enigm\u00e1ticas que tendremos que resolver. \u00a1Menos mal!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS6LiHZPuNNOI3pVCIIKzVxy85tX7kBzOrxTw&amp;usqp=CAU\" alt=\"Significado de Monoton\u00eda - Qu\u00e9 es, Definici\u00f3n y Concepto\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS3vlkDj3WONaOLlgJnh9lVhY7Rah3TnQyJ5Q&amp;usqp=CAU\" alt=\"8 ejemplos sobre la falta de curiosidad de los periodistas | CNP Zulia\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El desinter\u00e9s y la falta de curiosidad intelectual&#8230; \u00a1Nos lleva al Caos!<\/p>\n<p style=\"text-align: justify;\">La b\u00fasqueda de esa teor\u00eda final que nos diga c\u00f3mo es el\u00a0<strong>Universo<\/strong>, el\u00a0<strong>Tiempo<\/strong>\u00a0y el\u00a0<strong>Espacio<\/strong>, la\u00a0<strong>Materia<\/strong>\u00a0y los elementos que la conforman, las\u00a0<strong>Fuerzas fundamentales<\/strong>\u00a0que interaccionan con ella, las\u00a0<strong>constantes universales<\/strong>\u00a0y en definitiva, una formulaci\u00f3n matem\u00e1tica o conjunto de ecuaciones de las que podamos obtener todas las respuestas, es una empresa nada f\u00e1cil y sumamente complicada; la teor\u00eda de cuerdas es una estructura te\u00f3rica tan profunda y complicada que incluso con los considerables progresos que se han realizado durante las \u00faltimas d\u00e9cadas, a\u00fan nos queda un largo camino antes de que podamos afirmar que hemos logrado dominarla completamente. Se podr\u00eda dar el caso de que el matem\u00e1tico que encuentre las matem\u00e1ticas necesarias para llegar al final del camino, a\u00fan no sepa ni multiplicar y est\u00e9 en primaria en cualquier escuela del mundo civilizado. Por otra parte, siempre andamos inventando ecuaciones para todo, que expliquen este o aquel enigma que deseamos conocer.<\/p>\n<div style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_-Rp1nbIfdgs\/SzC-AnABBFI\/AAAAAAAAAw4\/ICt0Sdw0GMw\/s1600\/%21cid_DCD8FA9E63094DC5BE5EB709041E9C33.jpeg\" alt=\"\" \/><\/div>\n<p style=\"text-align: justify;\">Lo cierto es que, no conocemos el futuro que le espera a la Humanidad pero, tal desconocimiento no incide en el hecho cierto de que siempre estemos tratando de saber el por qu\u00e9 de las cosas y, seguramente, si\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0hubiera conocido la existencia de las cuatro fuerzas fundamentales, habr\u00eda podido avanzar algo m\u00e1s, en su intento de lograr esa ecuaci\u00f3n maravillosa que \u201ctodo\u201d lo pudiera explicar.<\/p>\n<p style=\"text-align: justify;\">Muchos de los grandes cient\u00edficos del mundo (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0entre ellos), aportaron su trabajo y conocimientos en la b\u00fasqueda de esta teor\u00eda, no consiguieron su objetivo pero s\u00ed dejaron sus ideas para que otros continuaran la carrera hasta la meta final. Por lo tanto, hay que considerar que la teor\u00eda de cuerdas es un trabajo iniciado a partir de las ecuaciones de campo de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, de la mec\u00e1nica cu\u00e1ntica de Planck, de las teor\u00edas\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>\u00a0de campos, de la teor\u00eda de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a><\/a>, de las teor\u00edas de\u2026 hasta llegar al punto en el que ahora estamos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-XJf_XfWQsjA\/TeJXX-kzKKI\/AAAAAAAAAA8\/I87phULknJ4\/s1600\/galatomo.jpg\" alt=\"\" width=\"350\" height=\"258\" \/><\/p>\n<p style=\"text-align: justify;\">Comprender de manera armoniosa c\u00f3mo se juntan las dos mejores teor\u00edas de la f\u00edsica que tenemos actualmente, la cu\u00e1ntica y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general&#8230; \u00a1Sin que surjan infinitos!<\/p>\n<p style=\"text-align: justify;\">La armoniosa combinaci\u00f3n de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general y la mec\u00e1nica cu\u00e1ntica ser\u00e1 un \u00e9xito muy importante. Adem\u00e1s, a diferencia de lo que suced\u00eda con teor\u00edas anteriores, la teor\u00eda de cuerdas tiene la capacidad de responder a cuestiones primordiales que tienen relaci\u00f3n con las fuerzas y los componentes fundamentales de la naturaleza. All\u00ed, en sus ecuaciones,\u00a0 aparece el esquivo\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>\u00a0implicando con ello que la teor\u00eda contiene impl\u00edcitamente una teor\u00eda cu\u00e1ntica de la Gravedad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/files.delatomoalamor.webnode.es\/200000182-7304973832\/Zooparticulas.jpg\" alt=\"\" width=\"812\" height=\"349\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0\u00a0 Ahora, en la nueva etapa del LHC, tratar\u00e1n de buscar part\u00edculas Part\u00edculas Super-sim\u00e9tricas<\/p>\n<p style=\"text-align: justify;\">Igualmente importante, aunque algo m\u00e1s dif\u00edcil de expresar, es la notable elegancia tanto de las respuestas que propone la teor\u00eda de cuerdas, como del marco en que se generan dichas respuestas. Por ejemplo, en la teor\u00eda de cuerdas muchos aspectos de la Naturaleza que podr\u00edan parecer detalles t\u00e9cnicos arbitrarios (como el n\u00famero de part\u00edculas fundamentales distintas y sus propiedades respectivas) surgen a partir de aspectos esenciales y tangibles de la geometr\u00eda del universo. Si la teor\u00eda de cuerdas es correcta, la estructura microsc\u00f3pica de nuestro universo es un laberinto multidimensional ricamente entrelazado, dentro del cual las cuerdas del universo se retuercen y vibran en un movimiento infinito, marcando el ritmo de las leyes del cosmos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/carmelourso.files.wordpress.com\/2009\/06\/highlights.jpg?w=450&amp;h=450\" alt=\"\" width=\"365\" height=\"365\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfSer\u00e1n las cuerdas las que hacen de nuestro Universo el que es?<\/p>\n<p style=\"text-align: justify;\">Lejos de ser unos detalles accidentales, las propiedades de los bloques b\u00e1sicos que construyen la naturaleza est\u00e1n profundamente entrelazadas con la estructura del espacio-tiempo. En nuestro Universo, aunque no pueda dar esa sensaci\u00f3n a primera vista, cuando se profundiza, podemos observar que, de alguna manera, todo est\u00e1 conectado, de la misma manera, nuestras mentes son parte del universo y, en ellas, est\u00e1n todas las respuestas.<\/p>\n<p style=\"text-align: justify;\">Claro que, siendo todos los indicios muy buenos, para ser serios, no podemos decir a\u00fan que las predicciones sean definitivas y comprobables para estar seguros de que la teor\u00eda de cuerdas ha levantado realmente el velo de misterio que nos impide ver las verdades m\u00e1s profundas del universo, sino que con propiedad se podr\u00eda afirmar que se ha levantado uno de los picos de ese velo y nos permite vislumbrar algo de lo que nos podr\u00edamos encontrar, a trav\u00e9s de esa fisura parece que se escapa la luz de la comprensi\u00f3n que, en su momento, se podr\u00eda alcanzar.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/sinehoc.net\/blog\/wp-content\/uploads\/2008\/06\/mtmhu.jpg\" alt=\"\" width=\"331\" height=\"319\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 Muchos sue\u00f1an con encontrar esa Teor\u00eda del Todo<\/p>\n<p style=\"text-align: justify;\">Mientras que la so\u00f1ada teor\u00eda llega, nosotros estaremos tratando de construir ingenios que como el GEO600, el m\u00e1s sensible detector de ondas gravitacionales que existe ( capaz de detectar \u00ednfimas ondulaciones en la estructura del espacio-tiempo ), nos pueda hablar de otra clase de universo. Hasta el momento el universo conocido es el que nos muestran las ondas electromagn\u00e9ticas de la luz pero, no sabemos que podr\u00edamos contemplar si pudi\u00e9ramos ver ese otro universo que nos hablan de la colisi\u00f3n de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u2026por ejemplo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"GEO600 | Max Planck Institute for Gravitational Physics (Albert Einstein  Institute)\" \/><img decoding=\"async\" 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\" alt=\"Extra\u00f1o ruido detectado por el GEO 600 - WikicharliE\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0GEO 600<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda de cuerdas, aunque en proceso de elaboraci\u00f3n, ya ha contribuido con algunos logros importantes y ha resuelto alg\u00fan que otro problema primordial como por ejemplo, uno relativo a los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, asociado con la llamada\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>\u00a0de Bekenstein-Hawking, que se hab\u00eda resistido pertinazmente durante m\u00e1s de veinticinco a\u00f1os a ser solucionada con medios m\u00e1s convencionales. Este \u00e9xito ha convencido a muchos de que la teor\u00eda de cuerdas est\u00e1 en el camino correcto para proporcionarnos la comprensi\u00f3n m\u00e1s profunda posible sobre la forma de funcionamiento del universo, que nos abrir\u00eda las puertas para penetrar en espacios de incre\u00edble &#8220;belleza&#8221; y de logros y avances tecnol\u00f3gicos que ahora ni podemos imaginar.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/elriodeheraclito.files.wordpress.com\/2010\/02\/cuerdas-superstringtheory.jpg\" alt=\"\" width=\"450\" height=\"338\" \/><\/p>\n<p style=\"text-align: justify;\">Como he podido comentar en otras oportunidades, Edward Witten, uno de los pioneros y m\u00e1s destacados experto en la teor\u00eda de cuerdas, autor de la versi\u00f3n m\u00e1s avanzada y certera, conocida como\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a><\/a>, resume la situaci\u00f3n diciendo que: \u201c<em>la teor\u00eda de cuerdas es una parte de la f\u00edsica que surgi\u00f3 casualmente en el siglo XX, pero que en realidad era la f\u00edsica del siglo XXI<\/em>\u201c.<\/p>\n<p style=\"text-align: justify;\">Witten, un f\u00edsico-matem\u00e1tico de mucho talento, m\u00e1ximo exponente y punta de lanza de la teor\u00eda de cuerdas, reconoce que el camino que est\u00e1 por recorrer es dif\u00edcil y complicado. Habr\u00e1 que desvelar conceptos que a\u00fan no sabemos que existen.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/i4.ytimg.com\/vi\/7L8Fbbjnvzg\/hqdefault.jpg\" alt=\"\" width=\"480\" height=\"360\" \/><\/p>\n<p style=\"text-align: justify;\">Ellos nos legaron parte de las teor\u00edas que hoy manejamos en el mundo para tratar de conocer el Universo pero, sigue siendo insuficientes\u2026 \u00a1Necesitamos Nuevas Teor\u00edas! que nos lleven al conocimientos m\u00e1s profundos de la realidad en que se mueve la Naturaleza, s\u00f3lo de esa manera, podremos seguir avanzando.<\/p>\n<p style=\"text-align: justify;\">El hecho de que nuestro actual nivel de conocimiento nos haya permitido obtener nuevas perspectivas impactantes en relaci\u00f3n con el funcionamiento del universo es ya en s\u00ed mismo muy revelador y nos indica que podemos estar en el buen camino al comprobar que las ecuaciones topol\u00f3gicas complejas de la nueva teor\u00eda nos habla de la rica naturaleza de la teor\u00eda de cuerdas y de su largo alcance. Lo que la teor\u00eda nos promete obtener es un premio demasiado grande como para no insistir en la b\u00fasqueda de su conformaci\u00f3n final.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/astro\/imgast\/masden.gif\" alt=\"\" width=\"488\" height=\"255\" \/><img decoding=\"async\" src=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/astro\/imgast\/wmapt.gif\" alt=\"\" \/><img decoding=\"async\" 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\" alt=\"The Wilkinson Microwave Anisotropy Probe (WMAP)\" \/><img decoding=\"async\" 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\" alt=\"WMAP - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">La expansi\u00f3n del universo se ha estudiado de varias maneras diferentes, pero la misi\u00f3n WMAP completada en 2003, representa un paso importante en la precisi\u00f3n y los resultados presentados hasta el momento con mayor precisi\u00f3n para saber, en qu\u00e9 clase de Universo estamos, c\u00f3mo pudo comenzar y, cu\u00e1l podr\u00eda ser su posible final. Todo ello, es un apartado m\u00e1s de ese todo que tratamos de buscar para saber, en qu\u00e9 Universo estamos, c\u00f3mo funcionan las cosas y por qu\u00e9 lo hacen de esa determinada manera y no de otra diferente.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Explicaci\u00f3n de la teor\u00eda de la relatividad general de Einstein - VIX\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general nos dijo c\u00f3mo es la geometr\u00eda del Universo<\/p>\n<p style=\"text-align: justify;\">El universo, la cosmolog\u00eda moderna que hoy tenemos, es debida a la teor\u00eda de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general y las consecuencias obtenidas posteriormente por Alexandre Friedmann. El\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, la expansi\u00f3n del universo, el universo plano y abierto o curvo y cerrado, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>\u00a0y el posible\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">Un comienzo y un final que abarcar\u00e1 miles y miles de millones de a\u00f1os de sucesos universales a escalas cosmol\u00f3gicas que, claro est\u00e1, nos afectar\u00e1 a nosotros, insignificantes mortales habitantes de un insignificante planeta, en un insignificante sistema solar creado por una insignificante y com\u00fan estrella.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/4.bp.blogspot.com\/-WNaQ0W51gik\/TdPjfoU8HRI\/AAAAAAAAE60\/5ZbIX3U5aso\/s1600\/AChildMundi.jpg\" alt=\"\" width=\"399\" height=\"401\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Pero\u2026 \u00bfsomos en verdad tan insignificantes?<\/p>\n<p style=\"text-align: justify;\">Los logros alcanzados hasta el momento parecen desmentir tal afirmaci\u00f3n, el camino recorrido por la humanidad no ha sido nada f\u00e1cil, los inconvenientes y dificultades vencidas, las luchas, la supervivencia, el aprendizaje por la experiencia primero y por el estudio despu\u00e9s, el proceso de humanizaci\u00f3n (a\u00fan no finalizado), todo eso y m\u00e1s nos dice que a lo mejor, es posible, pudiera ser que finalmente, esta especie nuestra pudiera tener un papel importante en el conjunto del universo. De momento y por lo pronto ya es un gran triunfo el que estemos buscando respuestas escondidas en lo m\u00e1s profundo de las entra\u00f1as del cosmos.<\/p>\n<p style=\"text-align: justify;\">Tengo la sensaci\u00f3n muy particular, una vez dentro de mi cabeza, un mensaje que no s\u00e9 de d\u00f3nde pero que llega a mi mente que me dice de manera persistente y clara que no conseguiremos descubrir plenamente esa ansiada teor\u00eda del todo, hasta tanto no consigamos dominar la energ\u00eda de Planck que hoy por hoy, es inalcanzable y s\u00f3lo un sue\u00f1o.<\/p>\n<p style=\"text-align: justify;\">Sus buenas aportaciones a la F\u00edsica fueron bien recompensadas de muchas maneras.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.nucleares.unam.mx\/%7Evieyra\/orbital.rebanada.jpeg\" alt=\"\" width=\"332\" height=\"251\" \/><\/p>\n<blockquote><p>&#8220;En mec\u00e1nica cu\u00e1ntica es corriente trabajar con la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0racionalizada, \u00a0(\u0127 = h\/2p = 1\u2019054589\u00d710<sup>-34<\/sup>\u00a0Julios\/segundo), con su ley de radiaci\u00f3n (I<sub>v<\/sub>\u00a0= 2hc<sup>-2<\/sup>v<sup>3<\/sup>\/[exp(hv\/KT)-1]), con la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>\u00a0, con la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a>, y otras muchas ecuaciones fundamentales para llegar a lugares rec\u00f3nditos que, de otra manera, nunca podr\u00edamos alcanzar.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Facebook\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Todo lo anterior son herramientas de la mec\u00e1nica cu\u00e1ntica que en su conjunto son conocidas como unidades de Planck, que como su mismo nombre indica son un conjunto de unidades, usadas principalmente en teor\u00edas cu\u00e1nticas de la gravedad, en que longitud, masa y tiempo son expresadas en m\u00faltiplos de la longitud, masa y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>, respectivamente. Esto es equivalente a fijar la constante gravitacional (<em>G<\/em>), como la velocidad de la luz (<em>c<\/em>), y la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0racionalizada (<em>\u0127<\/em>) iguales todas a la unidad.\u00a0 Todas las cantidades que tienen dimensiones de longitud, masa y tiempo se vuelven adimensionales en unidades de Planck. Debido a que en el contexto donde las unidades de Planck son usadas es normal emplear unidades gaussianas o unidades de Heaviside-Lorentz para las cantidades electromagn\u00e9ticas, \u00e9stas tambi\u00e9n se vuelven adimensionales, lo que por otra parte ocurre con todas las unidades naturales. Un ejemplo de esta curiosidad de adimensionalidad, est\u00e1 presente en la constante de estructura fina (2\u03c0e<sup>2<\/sup>\/hc) de valor 137 (n\u00famero adimensional) y cuyo s\u00edmbolo es la letra griega\u00a0\u03b1 (alfa).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/pdm.com.co\/images\/Noticias%20de%20Ciencia%20y%20Tecnologia\/Noticias%20de%20Ciencia%20y%20Tecnologia%20Oct%2001-2009%20-%20Sep%2030-2010\/Variacion%20de%20la%20constante%20de%20estructura%20fina.JPG\" alt=\"\" width=\"391\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Estas unidades de Planck nos llevan a la cosmolog\u00eda del nacimiento del universo y nos proporciona un marco elegante, coherente y manejable mediante c\u00e1lculos para conocer el universo remont\u00e1ndonos a los primeros momentos m\u00e1s breves posteriores a la explosi\u00f3n o\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>. El\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>\u00a0por ejemplo, expresado por , tiene un valor del orden de 10<sup>-43<\/sup>\u00a0segundos, o lo que es lo mismo, el tiempo que pas\u00f3 desde la explosi\u00f3n hasta el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>\u00a0fue de: 0,000.000.000.000.000.000.000.000.000.000.000.000.000.001 de 1 segundo. En la f\u00f3rmula,\u00a0<em>G<\/em>\u00a0es la constante universal de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>,\u00a0<em>\u0127<\/em>\u00a0es la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0racionalizada y\u00a0<em>c<\/em>\u00a0es la velocidad de la luz.<\/p>\n<p style=\"text-align: justify;\">Es una unidad de tiempo infinitesimal, como lo es el l\u00edmite de Planck que se refiere al espacio recorrido por un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/07\/sobre-nuevas-teorias-de-la-fisica\/#\">fot\u00f3n<\/a>\u00a0(que viaja a la velocidad de la luz) durante una fracci\u00f3n de tiempo de \u00ednfima duraci\u00f3n y que es de 0,000.000.000.000.000.000.000.000.000.000.001 de cm.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-t7BYp5UcTgk\/Tu-34NeqgRI\/AAAAAAAAAEY\/2xERJsqryoE\/s1600\/quarks.jpg\" alt=\"\" width=\"400\" height=\"387\" \/><\/p>\n<p style=\"text-align: justify;\">Hasta tal punto llegan los f\u00edsicos en sus c\u00e1lculos para tratar de adecuar los conocimientos a la realidad por medio del experimento. Buscamos incansables\u2026\u00a1las respuestas! Hasta que no podamos tocar con nuestras propias manos esa part\u00edcula final&#8230;<\/p>\n<p style=\"text-align: justify;\">Sin embargo, cuando hablamos de estas unidades tan peque\u00f1as, no debemos enga\u00f1arnos. Precisamente, para tratar de llegar hasta esos l\u00edmites tan profundos se necesitan m\u00e1quinas que desarrollan inmensas energ\u00edas: los aceleradores de part\u00edculas, que como el Fermilab o el LHC en el CERN, han facilitado a los f\u00edsicos experimentadores entrar en las entra\u00f1as de la materia y descubrir muchos de los secretos antes tan bien guardados. Ahora, disponiendo de 14 TeV, tratan de buscar part\u00edculas super-sim\u00e9tricas y el origen de la &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.mundoesotericoparanormal.com\/wp-content\/uploads\/2012\/12\/LHC-e1354858907380.jpg\" alt=\"\" width=\"365\" height=\"201\" \/><\/p>\n<p style=\"text-align: justify;\">Haber fabricado acelerados tan potentes como para poder detectar la part\u00edcula de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/02\/16\/sobre-nuevas-teorias-de-la-fisica-2\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>, esa part\u00edcula responsable de proporcionar masa a todas las dem\u00e1s part\u00edculas, en tiempos pasados era un sue\u00f1o que pudimos hacer realidad y, de la misma manera, so\u00f1amos ahora con tener un Acelerador tan Potente como para poder encontrar las cuerdas o las part\u00edculas sim\u00e9tricas de las que se cree est\u00e1n conformadas. Y, por supuesto, m\u00e1s lejos queda la posibilidad de que podamos construir un acelerador que pudiera alcanzar la energ\u00eda de Planck, del orden de 10<sup>19<\/sup>\u00a0eV (1 eV = 10<sup>-19<\/sup>\u00a0julios) = 1\u201960210\u00d710<sup>-19<\/sup>. Hoy por hoy, ni nuestra tecnolog\u00eda ni todos los recursos que tenemos disponibles si emple\u00e1ramos todo el presupuesto bruto de todos los pa\u00edses del globo unidos, ni as\u00ed digo, podr\u00edamos alcanzar esta energ\u00eda necesaria para comprobar experimentalmente la existencia de \u201ccuerdas\u201d vibrantes que confirmen la teor\u00eda de Todo.<\/p>\n<p style=\"text-align: justify;\">Claro que, pudiera ser que, todo se pudiera alcanzar de manera mucho m\u00e1s simple y que, teni\u00e9ndolo a la vista, no hemos sabido ver. Habr\u00e1 que agudizar el ingenio para resolver estas y otras cuestiones que, como la de la Velocidad de la Luz, nos tienen atados y bien atados a este granito de arena inmerso en un vasto universo y que, nosotros, llamamos mundo.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F07%2F19%2Fsiempre-buscaremos-nuevas-teorias-de-la-fisica-y-del-universo-5%2F&amp;title=Siempre+buscaremos+nuevas+teor%C3%ADas+de+la+F%C3%ADsica+y+del+Universo.' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F07%2F19%2Fsiempre-buscaremos-nuevas-teorias-de-la-fisica-y-del-universo-5%2F&amp;title=Siempre+buscaremos+nuevas+teor%C3%ADas+de+la+F%C3%ADsica+y+del+Universo.' 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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La fisi\u00f3n del mercurio-180 se supon\u00eda una reacci\u00f3n \u201csim\u00e9trica\u201d que dar\u00eda lugar a dos fragmentos iguales, pero en lugar de ello ha producido dos n\u00facleos con masas [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26857"}],"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=26857"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26857\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26857"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26857"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26857"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}