{"id":4616,"date":"2021-03-22T07:00:21","date_gmt":"2021-03-22T06:00:21","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4616"},"modified":"2021-03-22T07:00:34","modified_gmt":"2021-03-22T06:00:34","slug":"%c2%bfla-gravedad-cuantica-%c2%bfques-es-eso","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/03\/22\/%c2%bfla-gravedad-cuantica-%c2%bfques-es-eso\/","title":{"rendered":"\u00bfLa Gravedad Cu\u00e1ntica? \u00bfQu\u00e9s es eso?"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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 primeros 25 a\u00f1os de la gravedad cu\u00e1ntica de bucles contados por Carlo  Rovelli - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSzZiksaXz9rb3S34dXyVuI0lCpRMN1E7Ub3g&amp;usqp=CAU\" alt=\"Teor\u00eda de cuerdas VS gravedad cu\u00e1ntica de bucles \u2013 Universo Cu\u00e1ntico\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la gravedad cu\u00e1ntica de bucles? | UDGVirtual Formaci\u00f3n Integral\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>gravedad cu\u00e1ntica<\/strong>\u00a0es el campo de la\u00a0<a title=\"F\u00edsica te\u00f3rica\" href=\"https:\/\/es.wikipedia.org\/wiki\/F%C3%ADsica_te%C3%B3rica\">f\u00edsica te\u00f3rica<\/a>\u00a0que procura unificar la\u00a0<a title=\"Teor\u00eda cu\u00e1ntica de campos\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_cu%C3%A1ntica_de_campos\">teor\u00eda cu\u00e1ntica de campos<\/a>, que describe tres de las fuerzas fundamentales de la naturaleza, con la\u00a0<a title=\"Relatividad general\" href=\"https:\/\/es.wikipedia.org\/wiki\/Relatividad_general\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general<\/a>, la teor\u00eda de la cuarta fuerza fundamental: la\u00a0<a title=\"Gravedad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Gravedad\">gravedad<\/a>. La meta es lograr establecer una base matem\u00e1tica unificada que describa el comportamiento de todas las fuerzas de la Naturaleza, conocida como la\u00a0<a title=\"Teor\u00eda del campo unificado\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_del_campo_unificado\">teor\u00eda del campo unificado<\/a>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Gravedad cu\u00e1ntica | \u2022Ciencia\u2022 Amino\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRWgqJT001s5uC6OlcynYHPLxtFLr1cyTrgaw&amp;usqp=CAU\" alt=\"Perspectivas de gravedad cu\u00e1ntica - PDF Free Download\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRHA0mdK38UbWP3sGf6yIdO4CoUcSjRFUsS3w&amp;usqp=CAU\" alt=\"Teor\u00eda de Cuerdas vs. Gravedad Cu\u00e1ntica de Bucles [Mega... en Taringa!\" \/><img decoding=\"async\" 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\" alt=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Tercera parte) - Naukas\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">La f\u00edsica ser\u00e1 incompleta y conceptualmente insatisfactoria en tanto no se disponga de una teor\u00eda adecuada de la gravedad cu\u00e1ntica, y, hasta el momento, no parece que se pueda lograr tal teor\u00eda. Sin embargo, al desarrollar las ecuaciones de campo de la Teor\u00eda de Cuerdas, all\u00ed aparecen las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la Relatividad General, sin que nadie las llame, como por arte de magia emergen. \u00bfQu\u00e9 significa eso? \u00bfNo ser\u00e1 que en la Teor\u00eda de cuerdas subyace la Teor\u00eda Cu\u00e1ntica de la Gravedad?<\/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:ANd9GcSAQldBZAEmbxrDzZixGyG02s5BOz-PR03LhQ&amp;usqp=CAU\" alt=\"Espacio-Tiempo Curvo de la Gravedad Cu\u00e1ntica | Textos Cient\u00edficos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Espacio-Tiempo Curvo: Gravedad Cu\u00e1ntica<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Durante el siglo XX, la f\u00edsica se fundament\u00f3, en general, sobre dos grandes pilares: la Mec\u00e1nica Cu\u00e1ntica y la teor\u00eda de Relatividad. Sin embargo, a pesar de los enormes \u00e9xitos logrados por cada una de ellas, las dos aparecen ser incompatibles. Esta embarazosa contradicci\u00f3n, en el coraz\u00f3n mismo de f\u00edsica te\u00f3rica, se ha transformado en uno de los grandes desaf\u00edos permanentes en la ciencia.<\/p>\n<p style=\"text-align: justify;\">\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=\"La Teor\u00eda de la Relatividad General en siete preguntas (y respuestas)\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general da cuenta a la perfecci\u00f3n de la gravitaci\u00f3n. Por su parte, la aplicaci\u00f3n a la gravedad de la mec\u00e1nica cu\u00e1ntica requiere de un modelo espec\u00edfico de gravedad cu\u00e1ntica. A primera vista, parecer\u00eda que la construcci\u00f3n de una teor\u00eda de gravedad cu\u00e1ntica no ser\u00eda m\u00e1s problem\u00e1tico que lo que result\u00f3 la teor\u00eda de la electrodin\u00e1mica cu\u00e1ntica (EDC), que ya lleva m\u00e1s de medio siglo con aplicaciones m\u00e1s que satisfactorias.<\/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:ANd9GcTaKh6PKbCIULOJyV5ooL7cfChAbaPZa2_28A&amp;usqp=CAU\" alt=\"Electrodinamica y magnetismo (Powerpoint) - Monografias.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSEhW7cjmjGbDqXGsNz5d79f0SyO8hPVyWUlw&amp;usqp=CAU\" alt=\"Electrodin\u00e1mica cu\u00e1ntica de cavidades \u2013 Portal de Noticias Universidad del  Quindio\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En lo medular, la EDC describe la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> en t\u00e9rminos de los cambios que experimentan las llamadas part\u00edculas virtuales, que son emitidas y r\u00e1pidamente absorbidas de nuevo; el <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Heisenberg nos dice que ellas no tienen que conservar la energ\u00eda y el movimiento. As\u00ed la repulsi\u00f3n electrost\u00e1tica entre dos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> puede ser considerada como la emisi\u00f3n, por parte de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> virtuales y que luego son absorbidos por el otro.<\/p>\n<p style=\"text-align: justify;\">\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=\"Part\u00edculas virtuales (y III)\" \/><img decoding=\"async\" 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\" alt=\"Nuestra Consciencia forma el Cosmos y la Ciencia: PARTICULAS VIRTUALES EN  EL VACIO\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQcYFTczv8QayXHH-doaS8tf9ZKYn4YSVzIP_aKr0iZuiUgmmbZ7IYwqI20sYmiec1MHOE&amp;usqp=CAU\" alt=\"Part\u00edculas virtuales (I)\" \/><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/1h-O-va3kv6pBqFubs_LxZ_ObDOu5xwHAYqs6QZ1caie19GJ5aUA61_YUckfEjtn3SHosFFIUggW5OLnCtZfiAoYQk4vqpoUocqvfFJbwqGkrkxvgf8r3w9VKTesg1fK95xz4Yu5Sj-yyiPaYFviscEW0LKiFTPz5fo\" alt=\"Uncertainty and Virtual Particles\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Aunque parece contrario a lo racional, ni siquiera el vac\u00edo absoluto equivale al concepto de la nada. De hecho, el vac\u00edo est\u00e1 repleto de diversas part\u00edculas que continuamente aparecen o dejan de existir. Estas part\u00edculas aparecen, existen durante un breve instante y luego vuelven a desaparecer.<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>Como su existencia es tan fugaz, generalmente se las llama<\/strong><strong><em>\u00a0part\u00edculas virtuales.<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\"><strong><em><br \/>\n<\/em><\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">La misma mec\u00e1nica, pero a trav\u00e9s de los cambios de la part\u00edcula virtual de la gravedad el \u00ab<a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>\u00bb (el quantum del campo gravitacional), podr\u00eda considerarse para estimar la atracci\u00f3n gravitacional entre dos cuerpos. Pero <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> nunca se han visto. La gravedad es tan d\u00e9bil que puede obviarse a escala molecular, donde los efectos cu\u00e1nticos son importantes. Ahora, si los cambios que podr\u00edan realizarse en los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> s\u00f3lo se producen en la interacci\u00f3n entre dos puntos de masa, es posible, entonces, que en los cuerpos masivos se ignore los efectos cu\u00e1nticos. El <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Heisenberg nos se\u00f1ala que no podemos medir simult\u00e1neamente la posici\u00f3n y la velocidad de una part\u00edcula subat\u00f3mica, pero esta indeterminaci\u00f3n es imperceptible para los planetas, las estrellas o las galaxias.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/qph.fs.quoracdn.net\/main-qimg-23ddae7c405ef0babdfdf28cb371254f\" alt=\"Existen los gravitones? - Quora\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero el principal obst\u00e1culo, sin embargo, es la cantidad de complicados procesos que implica examinar un gran n\u00famero de <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>. La gravedad se diferencia crucialmente del electromagnetismo al no ser lineal. Esta falta de linealidad surge porque la gravedad posee la energ\u00eda, y \u00e9sta tiene la masa, que gravita. En el lenguaje cu\u00e1ntico, esto implica que <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> interact\u00faan rec\u00edprocamente con otros <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, a diferencia de los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, que interact\u00faan s\u00f3lo con cargas y corrientes el\u00e9ctricas y no con otros <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>. Ahora, como los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> interact\u00faan el uno con el otro, las part\u00edculas de materia son rodeadas por complejas redes de <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> virtuales que forman \u00ablazos cerrados\u00bb, muy semejante a \u00ab\u00e1rboles bifurcados\u00bb.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"19 - Curso TEOR\u00cdA CU\u00c1NTICA de CAMPOS [Funcionales] - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda cu\u00e1ntica de campos \u2014 Astronoo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">En la teor\u00eda de campo cu\u00e1ntica, los lazos cerrados son un signo de problema; ellos normalmente producen respuestas infinitas en los c\u00e1lculos de procesos f\u00edsicos. En EDC, tales lazos ocurren cuando un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> emite y absorbe de nuevo su propio <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>. En ese caso, los infinitos son soslayados a trav\u00e9s de un procedimiento matem\u00e1tico conocido como re-normalizaci\u00f3n. Si \u00e9ste es hecho correctamente, se obtienen razonables respuestas. La QED es lo que se llama una teor\u00eda re-normalizable porque todos los infinitos pueden ser soslayados sistem\u00e1ticamente; en efecto, solo un conjunto de operaciones matem\u00e1ticas es suficiente para eliminar los infinitos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Concepto de campo Cuando se puede asignar a cada punto de una regi\u00f3n del  espacio un valor \u00fanico de una magnitud f\u00edsica (fuerza, velocidad,  temperatura, - ppt descargar\" \/><img decoding=\"async\" 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\" alt=\"Significado de Campo magn\u00e9tico (Qu\u00e9 es, Concepto y Definici\u00f3n) -  Significados\" \/><img decoding=\"async\" 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\" alt=\"Campo Electrico: F\u00edsica C-ESPOL\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRInP0MaqMNZLERVKiA6g8lfduQDMqCZ9G9oJ7wuyDBmmVkSI4_SYa4RLCfjCHmaWqhX84&amp;usqp=CAU\" alt=\"Concepto de Campo El\u00e9ctrico - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Con el\u00a0<strong>concepto de campo<\/strong>, la visi\u00f3n de la naturaleza de las cosas es perturbadora, la realidad vuelve extra\u00f1a y escapa a nuestros 5 sentidos. La realidad no es simplemente explica por la presencia de la materia, sino tambi\u00e9n por los intercambios y las interacciones entre los objetos reales y objetos virtuales de los campos cu\u00e1nticos de baja energ\u00eda.<\/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:ANd9GcQKrPxISZGRKfaYaTVa-fSnEcAGNe6veh4BKw&amp;usqp=CAU\" alt=\"Part\u00edcula elemental - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\nEn el\u00a0<strong>mundo cu\u00e1ntico<\/strong>\u00a0todas las part\u00edculas del Modelo Est\u00e1ndar, los\u00a0<a href=\"http:\/\/www.astronoo.com\/es\/articulos\/teoria-cuantica-de-campos.html#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>\u00a0y\u00a0<a href=\"http:\/\/www.astronoo.com\/es\/articulos\/teoria-cuantica-de-campos.html#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>\u00a0surgen de vibraciones en un campo. Este es tambi\u00e9n el concepto b\u00e1sico del funcionamiento de los aceleradores de part\u00edculas como el Gran Colisionador de Hadrones, el LHC.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Renormalizaci\u00f3n - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSNIG7iePnLE9GRLhiv6JNQ-Q-SYLsL1Sk3-ku5V0hOPxlhI5vE1InqIKj93cu54agEaY0&amp;usqp=CAU\" alt=\"Renormalizaci\u00f3n - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;En\u00a0<a title=\"Teor\u00eda cu\u00e1ntica de campos\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_cu%C3%A1ntica_de_campos\">Teor\u00eda cu\u00e1ntica de campos<\/a>\u00a0y otras \u00e1reas, la\u00a0<strong>renormalizaci\u00f3n<\/strong>\u00a0se refiere a un conjunto de t\u00e9cnicas usadas para obtener t\u00e9rminos finitos en un\u00a0<a title=\"Teor\u00eda de perturbaciones\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_de_perturbaciones\">desarrollo perturbativo<\/a>. La renormalizaci\u00f3n es importante porque en teor\u00eda cu\u00e1ntica de campos no se conoce la manera de calcular ciertas magnitudes de otra manera que no sea una serie formal de potencias. El problema es que algunos de los t\u00e9rminos de la serie pueden resultar divergentes en el l\u00edmite de altas energ\u00edas, aun cuando f\u00edsicamente los valores observados son finitos. Esto parece un problema asociado con el uso de series perturbativas, y supuestamente algunos m\u00e9todos no perturbativos no conocidos resolver\u00edan el problema. Por lo tanto, la renormalizaci\u00f3n es necesaria ya que hoy por hoy no se conoce c\u00f3mo hacer los c\u00e1lculos sin series perturbativas.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.publico.es\/files\/article_main\/\/files\/crop\/uploads\/2015\/11\/23\/5652f1f3e2528.r_1448276486688.87-0-620-275.jpg\" alt=\"Diez preguntas para entender la teor\u00eda de la relatividad general de  Einstein | P\u00fablico\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Actas de la Academia Prusiana de ciencias registran la Ecuaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la R. General<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/cdni.rt.com\/actualidad\/public_images\/2019.07\/article\/5d3b2918e9180f77638b4568.jpg\" alt=\"Einstein estaba en lo cierto&quot;: Prueban la teor\u00eda de la relatividad en la  gravedad de un gigantesco agujero negro - RT\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\nLamentablemente, tal procedimiento sistem\u00e1tico no es operativo cuando la mec\u00e1nica cu\u00e1ntica es aplicada a la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general; la teor\u00eda es, por lo tanto, \u00abno-renormalizable\u00bb. Cada proceso que implique progresivamente m\u00e1s lazos cerrados de <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> introduce nuevas variantes de t\u00e9rminos infinitos. Lo anterior, coarta la investigaci\u00f3n para much\u00edsimos fen\u00f3menos de inter\u00e9s, y sugiere que puede que haya b\u00e1sicamente algo que est\u00e9 errado en la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, en la mec\u00e1nica cu\u00e1ntica, o en ambas.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Pero miremos m\u00e1s all\u00e1 del problema de re-normalizaci\u00f3n, \u00bfQu\u00e9 pasar\u00eda si nos remont\u00e1ramos a un momento en que todo lo que podemos ver, y hasta lo que hay m\u00e1s all\u00e1 de nuestro \u00abhorizonte\u00bb de 13.750 millones de a\u00f1os luz, estaba comprimido hasta un volumen menor que el de un n\u00facleo at\u00f3mico? A estas densidades descomunales, que se dieron durante los primeros 10<sup>-43\u00a0<\/sup> segundos del universo (lo que se conoce como \u00ab<a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a>\u00bb), tanto los efectos cu\u00e1nticos como la gravedad habr\u00edan sido importantes. \u00bfQu\u00e9 pasa cuando los efectos cu\u00e1nticos convulsionan todo un 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:ANd9GcSNfmd9AdBgQw2Ms67X8D_RhKxO98p09rEMAOT4VawwxDNtRWGKPMsBES3i_L9ptNn6xcI&amp;usqp=CAU\" alt=\"Cienciaes.com: Verdades y mentiras de la f\u00edsica cu\u00e1ntica. Hablamos con  Carlos Sab\u00edn. | Podcasts de Ciencia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQXse0FZM-TDrDvqR3E0BEws8HuDSnFU_5G9XGJOEhC9un_9F5Tk1hZ_o2al7HevRl0mXQ&amp;usqp=CAU\" alt=\"Las incre\u00edbles y peligrosas posibilidades de la tecnolog\u00eda cu\u00e1ntica\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Obstinados navegantes en oc\u00e9anos de incertidumbre: APROXIMACI\u00d3N A LA TEOR\u00cdA  DE LA GRAVEDAD CU\u00c1NTICA DE LAZOS\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRjJaPcrX8LcqcmNV1rXHvWfythUaWoY1_1QLsa-SQdCvgNc0-nuwQJBJKOOriyY6XnDfg&amp;usqp=CAU\" alt=\"Lo cu\u00e1ntico \u2013 Mensuarioidentidad\" \/><\/p>\n<p style=\"text-align: justify;\">Nuestras Mentes llevan tiempo tratando de juntar lo grande y lo peque\u00f1o en una sola Teor\u00eda: &#8220;La Gravedad Cu\u00e1ntica&#8221;. Creo que, finalmente, lo podremos lograr cuando dispongamos de la energ\u00eda suficiente para poder llegar m\u00e1s lejos de lo que ahora podemos llegar.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por ello, la f\u00edsica ser\u00e1 incompleta y conceptualmente insatisfactoria en tanto no se disponga de una teor\u00eda adecuada de la gravedad cu\u00e1ntica. Algunos te\u00f3ricos creen que ya es tiempo de explorar las leyes f\u00edsicas que prevalec\u00edan en el <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a>, y han propuesto algunas hip\u00f3tesis interesantes. Sin embargo, no hay consenso sobre qu\u00e9 ideas hay que descartar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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kYV07KpO0dcwdFUfcALR+f8WZeWBJHDKr7Gl1cuRTurEAgMjjv6XjJ\/wDbkgDxzshpwAyitQX7xu5BV4kZlrt17YH+B\/DaZqNuZJIsgWNmKgea1KFXUrTFXi+LrudyDhnFeGRQZxYFaWSJArzvYLKzEKw0ihtDppUBI1qK33u6U2Yg8jMKFDqDbImx4ehWNFPUKL\/iO7H9bxORviDKNY62VNEjv3DV21KVau2rEPGeIclNQGpydEaE1rcjYH0UAFiewU4xDTZqmwckzLIO4g8xpKS5hYXc6UQSvGuxYliItT9QvMC+UVZonbY1eA5DmO0MJ1BA3Mj5xgG8hQTSmFebIzhDVnzbsTTIBmc3C6y0JWDFAxlGzGViys59V+BdPQDTVaQcX+G5yXLTJmnYyPvz6HxoQA1D2CqVHbQox6ujpGpUrDkD+TDU6irYSXwmsQzgimBgjbXEIjKzDVFSmFpH3eMmOVqJ3BUdNsXOP5QRwZ2cTI0rsuim3jjkZ4zCgJpQxNHSBYomyMc8Z5VEzPOTS8GYCsaIIEuncEdtaBXHrT4ATZGAtr5aggGqVQR9a2wwiBwGvOaoUYi0u+G80iQNGZWFMQIkjOqTyBQAbLTmg\/kjUfvMoF4OcJgeGMQOKaP8N3pVvMguhYCnTddUPphvg3NQw5aOSNGmnkDNY+GNXcsF1kaUHw6gtsT1BoAEVVi7SPRketRHQKt6UW\/wiz8ySe+MD2nXV7r5y1UKKYBOZE02IX3N4uPGD0xDJlvQ4xcxAqYNnyEbAjSBfpt16mh3wKzOSlaKCPQI9BgRmEjEyUyRkaBS7jubNbY0rZYHvX\/tihmtclLl1MpV0YsKCKEkVmuQ+W6U7Ak+2NHRVnDqOlxf0jNCpXF1XN5Q4fxmSCLlsk0QJSMVBKShG7ssiqf7V7TSpsEhhuTi94WyMsessVXMFy0yyxsXUuLC80yEsumgGGx09LBq1Jm4oAuYnlWWRt4I4jqC\/hLJda3PTmEKFBoVuTkOMcTzU0ryiTQXjMRQDZYybIBqy4s+Y9ydgMbZpmox2ceM16dXswC\/PhPQeD58SiScnyPII06\/Ch5di+xlL7+lYi4tEYmM39039p\/uzsBL\/CRQb0oHpqOBXhrPB8tEoOwWKIqOiyQzIjEegZXRq9Kwd4K5kfNEi053LX0IjiRX+mvWPocLVqIcFWEM4WrTsesgbDScBvDXEYZVlSLZY5WCpvSx2RGVv8BUWO3UdsGyv6483WTsqhQ9J5902kiJThTQh1okjodq2ZSGU7gg0wBogjbcHDgu+G5lyqOwF6VJ3NdBe5AND6HFEJ3DbzOAk3C80ZswY55WfQF5a8gBDIQT5pAlcxVCkAFdn6YCePOACTQY8vqc6i7lghcBSQru29lqpuo00K7EuAcXmhzbxTRgROFBZCzBHAXS5bSBofmhboVy\/wBCcfA4szrzGZRZyzuscbi0hjSRkAVDtrOkszEXbVdAY9MgbYGJzbM16RKgKwvPLf2fcUeV5In81JZbbzEUFJH5tLEE99I9MabL5TLSSaBsoAZnCEjdiCA5GgFQCx3JoGhsanzPhuDJzh1QxwSHSJY9mgdugYHyyxE7UwNGh6VHxvhbZSJTPIdEQuGcNI8RUiuW0TEiNWDFdG4IIpr6UfTrv7QAkG2B\/cVddtUlpQz+VjhkkDmAKi7iR0QqelmrZ\/OkotU6KprfBPKcPQZCOcIplnJMEYA87SAugOorsKZzuPKMA\/FkZSGM5NB9n4glk3bK5j84LsSSCo79CjDa9tD4djLRrmpCUiiTRCGZAE6KXIJrSwBC7mlvpeDWFMFgIekl2PSDmXJd4s5I1DUyuwGuvMlJSgo1oaA3U45g+2aypJKTZTSSerQ2TfmJ+83trN97vCxXtW\/aYz2a\/uE3uV4eiJoTbZQWGxbSALYjqxUVfXGQ8ZcEzbyp9klYNpYWwiYICQwouLDBkHmJJpqHqFDnZi1jMgqTtzkJT+BmRgUPuwo3jQQS5pBQy0J90lIB+hTGgUmcGIj8lK8eUHOj0ukZXQGDltC0KI6kgDb1OPOfC2fMMeVlmLGNcty1cLqpZeU9SVumjl1qoiviqt\/TJI5WS5NCkbkKSR8gSATjC8PXQZYv9lM6j2VvvVH0WRR9MI65zTQMPHMg1WQ3EZkZQ\/NZSCpnl0kdCOa10R13vF3hvLljlyMlkBTp67xPvpB\/MmoCh0BjPfDWA2A7emBUWbYPMkcMknKk5vNieNXErxgGMCTytURUb9mGxIvGXpXZ6rEDnP1naZ\/1CTCXBOCNEPNlp9dU8q5pVMhvUxEasFVSxJA2xJm+F8MDkyrpmktis8kupugZhqan7C1sbAYzbeJGbOwQfapgj6RJHsGRm1gq8gRWQgKhoDqw7G8TeEJqWaVHIknKoru1lIzqmaQs5JIRJ1As0SqjvjSdiBkZjyr1EL5KRGkkMNmI1THVRcDltTNuwAjXffe8VM4mvNKp6Rwlh\/FK5W\/mBFX8xxcyeYQzzrGbQlZVNbVLdgfzo7e4cEbEYoZ20zDuOvIjr30yS3\/+w\/XCmhH\/ADM\/mJmVs1Gg3Pw\/eRkjsykezb7\/AFQD+bD3W1r1GK65kGUtq8rUwHp2dfoa\/XF3NQ0QQbB\/z\/8ArHqrwBFpf8PxrNlZcqwBdAB0tmiDF4zHZpXR2YD5DpYxjuIJILhH9qX5I\/iJrVXpp8\/ywdV3R1ljOmRDYPb3Vh3UjqPr1AwQzeXjmlTiESHSAyZiNVsxTUAJaUW1qSpI7MjdLxn1majuK5uMesauKieYhHLQhFVANlAA+Q2GHucD247DrVDzAXbSpaOVVYnsHZAp\/XuMXdWPJVFZT3hFWBXBj6xXdtwKNk0AOpJ7C\/YE+gAJ7YlKtW2Bmay0kkjUCujToctsxBDkUNx5lXfsE9yMWpIrN3jYSaQVm73EIcQyOgpzFEzMfgLVEgAJJIomU9B5tiegXDc8cw8TCOYRvpIQRxqBY+EHXqodBtWB+XyeYZ0Mzj7u9OhnOrUKOroKNKaIbpsetm4odsHertYbCLCNVdRtbbSOJl+C8Oikj54LFnosXJLHvRY79+nbpgvNweFk01v6g9PfGdzOd+x5h4zYidxIDWyrJq1WT0AkDfLUvbBiDiQ6Ghv19QTj1lGoHQMvBEpzmZN2lyMzBm+7c3q0khZBRWTSu7fCBQ6kL064nl4nmHhEUZMGWTckn7yUkkszkHylmJalskn6Y1HEUWXdgD6fp1BwImiVBv0G49iO4+mONFC24w41DhdogDguZ5GbhPRZfum9CGH3Z+YfT+p9cejJJjybm3Nl1H+2jZf5pF8v0IP0I9MerJucec9tUx2ikdRFdRgiSJLfXbDeNuDA6b+eozQJIEjCMmh1oMTXtjtYH8RzcKho5ZQhIut7I23VQLbt0vGZQX9QWHUQdK+4QvnONRy8PnZTqZItTqpFqwG4q6Ckq1NdECwTip4a8W83OyZYR6I5NUqA3auQWZTtSgmN2qybLelDz8eIjlM3FnDvFM0sUqU3miSQIS2p2tq8\/wDTvj07hXA4o83FPAQ0LQyMhFFV1cvSVYdVKEgA7gAgGqA9HYKLGa5NziW4n50mYgkAMQCrVbnWuprN9KZQNtqO\/pL4VOqObJzgSck6POAQ8Ti1sHY7EX7nAiPjUMOazHMZh8NUjsPhHdFNfX1xd8Kz8yfMZw2kBUKpYEEgBRZB3B8hNdfMO+J0wbNxi0jVlRa3MBcX8NLC5y8ZGkxOmW1WOU82pjFzN9IJ8ykg7KQdwLd4l4M8mWjjjSEeddniLUiK8ipaubH3YXoflibj+Y+0ar2u3roQLCR13DCrB7HcdMTZXJs+vL5kR81GCnTHJrYFdSzjQRs+k9Ngxde2IqLchhxOpuLbTMJL+z8OdXMj8wB8sD1uo6XIDhY0mYJRiinMsF8trFJVjYgfIgj6YWIu0L3YH4T4kWULJIzQSMPNXws29tGG2cHctCdwdwGvG6yPiJ4wBmAQnaeEMUP8aC2Q\/K\/eseO8c4LPlnfLyUGCKXVHDgo10W2HoeosbVibh3EnjhAiuOQUuuOUBm33LRspsddrr2w0K44YQDaYnKGe9xZvXGGWQSI24ZSDY+Yxi8jMHmzjDdftGkHsdEMSNXyZWHzGPP8AKZjiObK5f7WwBYnZClpQ1u4TT5RVAEeYmu+3pOSySQRpFGPKihR03rua7k74zfamoXZsHJidZdgseZKMCMvGxgjVWYPPmJWYg0VRJ3Ztx7Kkfr5h6YLHFXLRgDMR9NNTxsPwiUlZFA7jUmoj\/eHCnstgKhXxEpQOZT8U+HoRkmjRdDSyCQaSR99IwVW9\/M36bYzPEckkk8LBmTzyMSHI+4j2XvS7cvcVgwfEfNOi9TwapSQG0MIkPLKkjrzSm3r69cZzMEyNpUfdRtFl2Y\/iQyIsoU+hJCk\/ue5rYxc36R44SbfwrDpy4bc8xnktiSSHYlSWayTo09cScXhGqJz080Z\/nplJ\/mjC\/wA+CRqgAKGKXHYy2WmC\/EI2ZT6Og1KfoVBxg0K5XUip5\/eZ17meceIFlhkZo1MiXq0jqpvqB3UiwR674OZfji8hHosTsi9CT2B9K7+lHE\/EcwREsoW3kA0qe7uAQvy36+gJxkE4UvIfMNqdhmdD+ZqaJ0U\/DdVrZTXfpj1tSoFI88S6jGYW\/wC1HcxwwgOxai17SSbswU\/lBtmbsBQs9NfwXNpw9rdrV0YSEba5VIZSAegouvsCoPTGT4TEivHMCCQ8aiuioW0HSOg+P\/0\/QaziHDeaYm1VobURV6hYJX23Vd\/n64ytfWZKqq3w2kCpsYER2uObMPKQWLAOmsklKUKVUH4RTRvt0MxB6YKRQ2L9MA+F8FeKUES3ENWlCp1DUTsXJ3A1H9F9MaTKHqMYuqKtUupxaRWdXfcJyv8A7w3RiVhiF1wC0FO3Xyw4N3w0jDo0xFpMAeNuHa4OeoBeEMxH54q+8j+oAI91GMTw7NlBpFtGfhHdR6KT1ruh8w7X0Ho3iObTl563PKf9SpVR9SRjzPxHIsV6VOokVRFM46HSDeqh1A+e2PSeyHY0iDwDiHp5FppeHZoGhr27g9QfcHcfXA7xNntI0mgGWyfRe5J99x\/9HEHhnhMuZLGWQoiCiUVdpG30KXvZV3O34gMCM8jc7RJvpYqLvTqRtJsdeosXfxA9SMaHvCM5RTkcwqWvaP4dIftWWkdSFadQin8rWAx9DqYGvlj0pc6iblhZ6Abk11pVsn6Y814+SoRwaI+E7bEd7PoTeH5fiEk8\/JjWy5ALxh2WvxOzAa5FVj2IHoaxn67Riq4JPAktRFQgkzVcU8TMrNT7flqMlffVelB87v2OAvB8rm8+8hSN+WtFmugy+zyFS7fuhlAHfsdLF4Q4UoBzGbkDKdzNG0SX+6rqFG\/Qgk+5xyXw5lyCcrnC47AMSPpZYf0wAinQXuj5y+FFgLQbwyCGERGWEyKrZtKIdSp5sRDVCGCkWRsK\/pgpwnxVFl2EKyGSJ2I0FlLxO1nyoFVjGTdjTYY7daFKebMRoeUqSSpmZFZW2sSQJLtRFGlB+hwI4vmswyktkArCm1hGYo6mw+te1gbEfXFNxZhfg+Ylw5VgR4CepcPnhggL5gK0krGYoV3UGggIb4KjVAbre\/lgVxDj0koOhAkSgsL2Va31fvH+g7DHPCnBXzcMc4qNG3tvMwINMNNDzAgiz6YMZ7g0MOvVb6Yi8jSG6DMACqja9Ky0O5Aw\/tY4vYShYX3WzKXg3hBllaWX4I9C7gjXIBzCd\/wASJXywM\/a3nWEsCwlllSN5XdCA0cTsIw19t9TV\/u\/axo8vnqV1kcLHGrzZ1+yvIRIIA3shIPfSE6agceeZvOT5mWaYK0ZzNcuwKjy8dqhc9juX0AWS43oGuqsEWE06F3gc8Yy9nVxCaM2bWHWyDfszIS7HqzWbYsRsRhYA8U8JsJXEZ8t7dfTfv63hYH7xT8Y0dJV\/bNJn85JmMzLOI0twtg0G8kaKaYWu7BiAQdj2xVn4PAYDmC7ksxCoWVGjIIDbqQGNsKJJFMMFs1EIoZnHUF\/0A1YFwQvHl5AGVhoZ2Ei6gWK07JTAqxpdtxpKbdcSlTxkVaY\/wAZs\/CWXjEHNSN0MtE692oKKANn7vckC\/xet4N4rZWLREiWSFUKCa7Cr2xZTesedrvvqFpiO25rzoGB00pXMUOn2aXV\/wA2EJ\/i\/wDXBMNWBefzMUUrtJIicyJApcgBRDKdW5\/Nz0\/4Dg\/s4frj0MtS+KCuKR88yxdtAiHzIMz2PTyQj+bAnheSU5cqigO0WuI1W9BgNuu+lv5sEPCeaM0uYk1K0auRGVH5wrGzfm8qRb\/PFdZSmXmokGBpljY9gGYJQ9ACF\/lxsU6l6jp6RsuC23wAmwyM4kjRx0ZQw+RF\/wCeJnitSvZgR9CK\/wA8UMkUgjCkhY4wFDE0AoFbk\/LF1J9R1DcdQR3GPPN3WuOIj5zIzJ\/qUEh\/tBCiL7OyiPp66q\/r645wvI68hOoHxNKU+cTaY9v\/ACVw6XOaZmyrL5FbmRNXSwJDGSO6sxI9jXbBnw0Ky0F94wx+b+Y\/1ON\/XV\/0abL1IMKxsJhuHximYNSFdVn1q9Q+fU+4vvj0Dh0\/MjSSq1KrUe2oA1\/XHnmbhZIpYFHRmjo9kQsb+sYr+YY9C1jYjpVj5Yr7YIIQjwgHwL+cJiMYeMVoswK64k54xhGcCJNhtYYZvT0xE2YOItJuJPpxHr61ijxniiZaPmzllBIUCjZJs9+goH9MUTxRZSPs+ay5NXydEju3sFVlc\/RdsGp6epU4EMmndxuAxIPEuYLusC\/CgE0p+RPKQ\/NgX\/8ALHrjBzpzJl0mmdtCsQW0jcsVUWTsCaHWgO+L8\/G5DPmFZFjZmVTpYMNWgRlgwvoFArsTXXA2DiIWfRGW1hNCoo3bUQSNR6bKvYnrWPT6emtHTgDn+4emhU2M232oZZFiWUCNRSDQDM57vQYqCSSdTDqdwMZXM5xZ5ZVoa9HMVS+pmZNmDG9mZDVAkAIK6baLhvhnKzIy5jPaZWA8iME0lvzmX7yYjobAHti8\/wCzGUIpgzQbT5kEigUQfIVKH4fbuDhekaaPcD1hG2C4tY+k8+4yCYqBtSpZD33HQ+\/+NY33BssjprizjXpGhGEUg33ALadYG\/QtjI8aiWONiRp2JK\/la\/MvzDWP1wa4G8jZeBJMhHOTGoikMZJICCvNpahVb7XWC6wHBBkKpa1mtNuOB5xVsZuEsBegRvTX06yN61sMBcxw7NMxSTJZaZl3ICIT87KrX64GZfi0Eb1Jl8zC3rDM7KpXfaOQgbbdFODOV8Rw02jiDoW6\/aIwASe+rSg\/RsIsGJuIfbVHUGZ+WcR84vDJAI5YJWjjJunjkg8p9yBi3l\/FsYH3WYmAPUTZdJgPY8oq363iXiaMJJWEkUuuBHDRk0fs+YVyDu1HTMe\/TFbOZhTE5lQRopIMriNrI6rDuQziupoL332xwUk223\/qUcnG5ZsvAniKIcyJ5UIL60cK8a6mQaoTzOknl11fR\/bAHxP4vi8+szRRmTWSqHmSrG2mKOIOAqodIk1kkkk0N7xjshmosxOitKkMMNMqFxsDvQY\/E7WCzncavzfCR4b9k1To6JqDlo3+ImHXQAbrQ01VmlZcMtWFPFuAJFOmKj7RiEM7xOZssr8rk5ew8cIVn\/FZfMt8TM2oncdRZs7m1DnRIFdSCpG1Vt7YKcUzCjLuNjcbdO3lv6VtgDPSl22UVbt0Gw+Ju11teMutU7TPWbumpCmMcSSaMajvhYx8+dzDsWiVdBPl1Egketdgeo9iMdxf3Op4zvf6UOSDWrq3wtIsZH\/iSiPp8mOGMAICGNfcOjn0aK47Pv5a\/lGLEiBZ4odVu0yyaAN9KvzGdzfSkNdOnfFTisWvnIpAQZjW1d1Eo1r9Xs\/KsMBu9b5zMap3yB4TWT5wcqMh6ZgNuhJ06q+YF7YqZfjZD0xs3VdumofKx\/UEYlz3hoOWqRxqNnc9R0br8Q2o\/ur1rFPiXA416zEM\/QNbOSpsctBbN8gOw9MKUuxPd8fKebam7NcXh3K8SjkWwdiL3\/wPvjy\/xRmRns78VxxhxGt0CqAKp\/nlsX6AY1k+SdInUssAOq5piAyhjdrCpPmon+0ZNz0xmVzuRiASGKTOOo0guAsewH4QAp3UHzB9++HdLpVpsXEf09NwLvJfCMypIz5YyNHzGWWMKSpUL5GBPkVrF6iwHmroRi7xnxDHDFLFKV+8aQ6EppAshJoufIh81WvMGAuZzGZzJEZkIrpBllJ0egJG0f8AQYJZL9n85QsBFE3Uazrdj6FqKx36gNgztSRtzEAmMEopueYAzfHczMQUAhXoHdiW6VQkbcX6IFHtj0jwpmUjysQKSxAeUCVdLMa1EqB1F2e2wxleGZYZefWyyCXmLGIp4w\/MjYqPLKAQGstuprYWKxrON8FiS5mlKRx0Te4VFN6V7nuAP3yPQYU1TUm20zx5QFck2AlTPZ3S2YDq4BkjZCI3ZSrIsanUoIW31jetxizBm9GXgRGHMSKO0P4qQWp9Cd6PrjEZvPSyTLONUcdKiBw40LG+pXY6dLb+cgGuuNPxvhuZeTUAG6kFaFexvr02P0O24KQjhUqEAKJTU02pKoPWQyuzZkiERuMyQV1uV0ER7htKNpNxMKNb\/wBCXCc8giSJpIzLGNBRZATaErp3on4auu2KyeGpJEssI238talN\/mHfcEj+M\/QXxzgckQ+6g3OxdF1qqgE2sfVGNAbDazucAq1FqkU91wMD5ecMlKjVpgFrNNNks+zUhibmbggKaDAqO\/4SGLdb2I641CcPAjjLajI6qdAHw3ufnWMp4KlIdYWGYdTsJXVo+WRv1kALA711II99qn7RfEeZyuajy8BLK8SuyWxeRi7rpLIdVUooDrvd4hNOrXso+v2gl01nKEj1E0PHPEEcTmCGSLS2nykjWp7ghjZB\/p9cU8jxB42uWwGtQD+P92OgSW\/hBOBy8QcQhc3DBlr+GIASysP3Ya0p83Jr8uM1n\/ECxAw5WIxHe1jp5nHUiSQbRLv8CCt+2HKdO2WAvDnSDcCDiabxdxGGZBBJGdrbTeubUQRq\/LCADsWLEWbQYyEXECQ8MKFUAt44KLEKP7\/MMd+nSyPQDphnA+DZqdm1xmOIE6rD6H7hS2sPKNz0bau+CvEuE5xfLE0ccCitEA0n3vX1P82LllU2JjaI1u6PnMtCqiNArKXVS7AG7LGwt3ubKjGmyvhDP5cxzwxK5ZS5cpE9MLJ3anUseldbAvE\/AM+2X5kc0PkYo4Ji21LtWsawANKkHaix+m94b42hJCI6yb+YBwx27BSbH6YNu3qIOo3ZOQMjoSJho\/EUwS8zw4lB1cK699PwupF3t1GJ8jxzh2xVsxlmHTTzAFP\/AJLFa+mNtJxtfjnDGz5YwB01XuTtfT6\/TATOLlXfnfZ0ClvMGIZhY3IXoPnWBe7k8SffUt3xMT4nVJWZYpxmAWExa1vc06sABR1C9x\/eY1fhDjmbhy4SOKKWJG0fGVZAvwiipU+QqfiHXFTi3hbLRwHMZbNOgQNSGNXZtQrTvVG9IF30vGM4cMxzQsc7QSSUbklKAuPKVobdtrG9bdMXc3QKb3kKqVCWHwj+cz1n\/SmJgRmMtMgoi+WJAQ3UfdFiB9MU5spw3MOwSZOYdgl6G67nQ1Wdz27Yx+ZzfFsvZlVJEHV3VCoA\/EWTSwHz9Dh+bnMkcc2diRVFNHlwDcrE+WSQG2VPSMbte+2AdmWwZdkQDuE3l5+FwR5iP7PZjnSeAMTvIZIjToB\/dBkrX3JGmxuaGT4NnM+2iLSGRFs6qTLoQNMY2I5pU\/CL0jcmzeKXG86ySIZjeY5kbsoYAZeIEHSxBoysu2kbKt+pJNcH8Yy5DLskSo8UUrq33OyMWYIGlVluRqHZjvZ2rBgNhsII3I\/3KmW8O8Q4esrRZdE1K1yMgcqqpZp1Y6VsCrG5ODHibgCR5eNUX7yBFLN3dtAEg+bbn5gY1H+kLZqDKiRQgnaOVwpJpIwJyu\/YlFX+bAzxDneZKscIDvK2mNb+JzdFv3QAWJ9FOFKzkkKvMb0uQWbAAkUT8zKq3W4h077Bb976\/XHnHjrizsxiUkKRqbf4rul+Qr\/DG44PGyZBE1WdRRWG3lExW\/byjpjzTxPC4lZ2HkdiIz68ulYfQ\/44Hp0Aqm\/SM16n6It1hNLZVNndVP6qDhYEZXxDMiKgVSFAUHboNh\/TCxpbJk7jPTv9GMzCRmFzCBhZcSqoTddJsjSRtQ3O1YE5fhualMg5I3dyJ9emFw7B6XUNUii68obEj+LogQmUgmzUi9JZ2Z9J\/MNYpP5Vj+eM5xrj0khJzeaL31hy5v6O90K9y3ywIUs3jBYXvxNzxvxVlor5uY1N3jy9jf0aQ+b+sWMzxLxfMoIgijyyv+JqMj\/Mblz\/ABa\/njIZqA5nSMvCiqt+RXtybq21VfQdBQvGw8GeDc3G\/NlPJNEK1gyVW1ag0enYbEXudxiAiUxiwg1TPdWVcl4dzOZbXJHJIT0kzBKIN\/wx\/ER7aawVfwNOSVaWMxDcCMtHdC9GgDoTtqLGh2vGpOYzkfXkzrfe4nr5jUjH\/hx2PxLCP7dXy5\/3opfpKtoflqvCFWvqQe6BbyzA1RVXkS3wLhaZeBIVA2FsQK1MTbGu25NDsKGL+rDY5VdQyMrKdwVIIr5jDATfTGU+5mJPMSJ8ZITitxLKrNG0b3TdaNEUQQQexBAP0xPjhxQEg3EgEiZo+EELDmTTSx3ZjfRTV0DFVBIvt3rGgC4mK4qZzPRxAGRgtmlG5LH0VR5nPsAcG3PUsOfzylnZ6h7xJMtww6jXShfz9h6k4lzIhiVTPJy2P4CDqY9lRV8zk+ignrjIcV8TcqizfZx2ummP8MYtYj0+LU37mAU3FcxKSyg5cSCuY+qXNTr6KPiC+wCoL6DGlp9Fi9QQqUerzW8Z8TJFR8uXIBG4EkzknqkNkR9t5CSPyYzD5+aWTya4Wl2veTNTD0Dbsqey0oB6Lgr4b8EuQZSOQvVnanncfiOogpHW+y6j7jGz4Tw\/LZbeJgquKcm2kkcHqzm23G3qdsPKaaYWFWoi4UTAZfwO5JGYlOVV1JVUOuVvRppd1Ufug7+uB2e\/ZiUEYizMEpJptR5ZBvr+IEAdb3x6lxGL7SWZ4xojshwWGoKfgZGAN\/r07Yz+e4flhOM1FE7stWCoYWPxDb6H1xTtCTniER2BveYXNcC4tk20R88x6gisjM0bajS+U2FB9wMRtxrieXdkljLFK1BojtfS2joCx649MhzfPkbWHpSJOSEdCo6lgCOhv4h74efFBWR+UvMj6aSzEp26rere8WIHWMiswnnuT8fA\/wBrl2HuhBH6Npr9cEV45w7MCn0D\/wAVa\/q4r+uNrH4cizJkfMwIGABDqCjN330n6dO+Bud\/ZfDI0jRy6V20qy3p9dTEkm+vtiu3wEuuqU4MGwcPirVl52AG4EcpK366CWjv6YoZnMyptzopKsDXCNv5odN17qcQ5j9ncZj5uWzIllsApEL8x6gOjWKo7n0wBly2cgJVmY1dhqaqNdXF18jjg7KfiMkijUxYTWw8QhdQJsufhKEwSIwYEVqaOUKdj2F\/XGB8R5QRuqF2bUaS45AyrflRtQOuyb2vcEd9j3DZMxJpqFHLNSqCQzH0UeYN87AG5JA3xpc6sfDwryASZs\/AoIZYCeyXs0tHeQ7KOlb2YEtkmBKCmbIIMyolysEYzbtLJYMGWYAlT+FplHxsOqRnZerdBVrhnCJ5sx5vNm2pndqZMnG39417NmGX4V7bE0OuV8S5toKeY6s1IQwjs1HGSG8xBDDVVdQxu9tsP8HcdzkKFxIQHbWdYVuY13rcEaj2\/F2xLHaLwW0t3Vmi4H+z4TZjNIZpBloZzG2oBppHAV2bXpAW9Y33PyxJxDIjNZLKZcfdieebMGhvyVaRw1HudcYs+uHcE8ZzZZZNSwvzJXndn1x2znU24LitttumCvhni\/2+Rs88Jjj5fIiGq6bVrlft5TSL\/KcSrBgSsisr0\/ilniPDU5MPLEn+rpWg\/wB6pGho723Kbg31AwE4ZkTBmY8zlnsUIlaQGjrVmaLl1ahdCWV3U2N9JGN5yoWEatJpHRk9AP8ALbEHGcgOY0+XUFusiAipNtPMQ\/glra+jDY9iF6osNyydPWFtj8TEtPyomy7o0bJIrQ6t9cRcMdLjZtLMR66dJNE4x\/jFR9nypPUvmm+Vzg1jT+IAJi+YNmGAaNPnRwRRmdTYohiEKkbmM4wXF8rEXTllpEZmKu50lrQElugADk\/QYHRUF79f7sY5X\/6xbgZ9RH8I8PiSJXq7v+jEf5Y5jccB4tko4FRZI0A1eVmBIJcki73Fk0fSsLDBrP4TM3NDuU8MQgDnapq\/AaWIewhTYj+LUcR8W8GZSceaFUN\/FH5D9a2P1GNEDjqnHn21VYtuLG8V3G\/MxkfhXkgFY4pyvQyALIAOgDgEMf0w0ztFdPLl\/ZxSg+l\/2bfqcbQqMRMmCrrH\/wAsxulrXp45EzsXGZh\/aRRzL+aM6Gr1r4Sf0w88Zgv4miv8MwI\/9YtT+uJ894eheyoML\/miOnf1K\/A31GAz5DNxEhkTMJ2K0r\/Io5r9G+mG6ddH6\/zHqeupN8WIWi4fFWtYdJbcyQErqN9S0RF\/W8WozKPhl1gdRKoJ+WqPSR8ypxlEzkMbbl8tIemrXHZ\/oG\/rglJx+SMAySRyodhqA1MfyqU3ZvaicFZA\/IvCmlSqC+DDkfE3ABeBiO7xMJAPmvlk\/RTiV+LQKutpFAsCt9RY9FEdayx\/LV4xfHeJSWGeV8nAB5ktWmZu+nuoI\/NTfu4zkvG2Uf6uvIQijPMS00g9mNsR7KAPbEf\/ADkbPEQqaelfu3m4474rEYOpxlx03AeY\/wAMV6Yvm9n9zGVk4pPKNcS\/Z432OZkLNLKOulT8b\/wIAv7oxkVz+lmaNBJW\/NkQsyk0LosUA1A1Y\/F8q9N8MeeIZgQPMSdJl1DmGv3JSAF7\/dsy\/phns006dxbylio7glPgnhoqdYBVj1mlAaU\/wIbWIe5s+wxs+G8AWMFlADMLZ3JZ2HqzGycV4eLwEhS+hiaCyKyEn0XWAG\/lJwRDH\/LGZW1NRsOPlwP\/AGJuzX78ny+k0WbUy+VFN7Aei9rvDvsxDIUSOwxZgF8xLG6Ln3JxUujY2OLEcr0fc9e\/645NSNu1vpISrixljPxbhUeJYhbMsvMkLOxsA0b23HeqGLMcwkVIglbfD1VduhogkDfrgat4tQygkBmKhRQ04vT1lzYjmGWtJoOHv98plZVakCMxoFhpKhiejWtAe\/riNOFLE67PI6fAVoDV+Ukmm6Vv3x2tSSan9KB6k6gQR6EFQbxPw+V0YyakMZktrLF2tTtbEjSGIIqqrDFOsrAWNoRal+sE5zic2YmESqFZFJkMRkGllcARu5VTRIq19T6CzuUZoxJzNL0aXS7OQpA8ruygt5tRs9LAxVz2WjmATmSOxkVtLEU2ltWiqCkaVIr0vFJsiEkLx6ljjJUoQSU7uikNahgydjelaogYYD3P595YsDxLHCuGxs0r2IpKSJDGxpUiJKqR0rzb+u3oMQeIc6OH5aafMu868waFYDcuxZYxfVRZ3P4VG1jFvgOWUPZqQ\/m01uN968pNabO294xH7V+PQcibLyLI7nzo0iPoRyf7sgaS1MRd0BfU7YvfIWWJzaSZHxJlMvCZsqokzOYs6wgTSAaZVX8CAjcnc7E2aGBUEciSqzDm5yUXHGaqJN7mksjQg3IFgk++4qeDuFpFpMIWaab\/APzxq2oAUNUkp\/CitZN\/Krxq81wKZUZEXnSNqXMWtszMwCzoV6aVUUtAKNr9SYX+pYtjaPnMXP4VzEkpTmJO0kjqWNKXkTdtQbYbDbcihtiHO+DeIQvpVGs7hEZW2HUhDdDHqMMkULho8syyAOEaRI1EjoSBreEsY\/hayV7epGIOCwxzRjMyKTLzJowFlJF2ekgptFdB6gGr6CK25MMtYqPKeMyZCfNT\/Z9RTRGZGEg00EXUTpHU10B\/pj0Pg3AZMvl1y8crOLLaq0kWT8AUk9jYb\/LGpfhyKC6Ri387c6Vr8i1tIwJ06el+nUYLZCcT+aBI13Id00\/Eep1DftiO2CLgX6W84tXbfczAZnMzcxASwAIHTte4YNvddwevbFzL+K4YH++lWIr2LDUQDY8qWa+Y7YMeJOHPLG0HPKE9JEokC9xfXf2IOPNcx+zbMc0FGhKVvZZdR+Wht+nrgfvVNwUY2P5wYBUW\/ebiGeMcWy0gl+z5l+Q1NIrKNVzTEz8sSKGegbFXuaHpjATovKKC3aNiRsRaWfNvvRHb3IxtM7+z51RdM4Rr\/KCoFdFvzFr79\/TBOfwMkmXiQPpdYyvNUbOGtjqU3almJ62L261gY1FFM35MbOqXAyRxAUPg6RgCqwUennk6f8GFjWoUUBedB5QBvYOwrfzYWAe9v4\/SZ2+rLr8fhShKWhP+9BC\/SQWh\/wCLBSFwwtWDD1Ugj9RgdFm9cdqySxnuKYEeh02MCTwqAHVGpgYn4oHMd\/ML5G+oxD6JD8JtNJ9B+0zTnHFs4D5eTMqANaTD98aG+rpasf5Bi2eNxxlRMskTNsqlC2sgXSGPVqPtsfbCjaSovAv6RN9NUTkQiExVz2ZjiAMjBbNAd2P5VUbu3sATgdxjjPLUtK65aP8Aeppj\/DHukZ6HzFm\/cxh5\/FryF\/sMRXs+ZmbcC\/xSudhvekUPRMM0PZzMbviStDq2Jq+O8UAjPN0QRHY80K0jD0EJ8qbfnJP7mMLHxVVBGRiWFCSGzMux366WABJ\/dQAfu4n4V4ZlzDcxiZm\/2soYRAf7qPZpe9XpX2ON3wrw5FCVdrlkAoSSV5faNR5Yx7KPrh01aWnG1eZc1VpiyzC5LwpmZfvI183aXM2p+cUQB0j0LfoMVc14algl5kquxH42Nrf5tadB6A1j2OJPUYeYxhNvaD38pVNUwNyAZ4QubkjlMrZeKYarGpdQO\/4ihGr5teD+c\/aDKqKVg0OQaLsWVe3lShfXv\/XHoWf8NZeWyYwrHqyeU\/Wuv1vGdzn7O0kkUvO5RQQFpQd\/Vht\/TDC62m3xRpdXTseRMb4e4tmM3nsvzpHl0vYUjyrQPmCLSrW29emPYNOKnB+Bw5caYY1T1PVm+bHc4J1hHVVxVYEDAmfXftGvIRHiRFx0nHcKwQFpysdrCOEMdLRAYV46ThpbHSJJmMujIjGgUYkUxDhiCuoFSCNmYbdmOKudyMbwkFiWJuiSQdtPm3BOwG99QD2w92xwNhgVmH59ZIcgwlDnWZLLorV5qHxdyTfcnHM3mX1yTSapItCiLLCNOtHUxLEBwbG17VtgYxrEvMJ74INY4ycy4rGReE4IY445mhSGWeFZGEKooJ\/ENulX09z74hHDwkxljOm71MNncN+BmFeW9J7\/AA4lTLxAMOTC2renjDLqPVioqz9cORKRVLE6QBq7nSKv57Ys2pyCptfmX7TNwbS3wfLx6xK0oWjSeZj12Ng0BsfT64tSTPzgImi0DUQpWlooBzCwrz678t9GvA6h\/n0\/rhzfMj3Ff54734giw+841cy\/xcIyKGZXc2GZNtvT264qQZlgpX1YsW2t\/QtQAugOnp74r711v59cSemFqtdizWOD4ShY3xOscNEdYeVxJdgYWJNrSJXkhDCmFjbY+xsH9RgWmQCWFugTQsnqbrftguDieIoB03P\/AM+mJS5xDUTYyrDlkAHlvCxa5nthYtYxj5TxTN8CzmS+8U+X86PXTpYJDf44sZLx1Iq3KgkHvsSf41oj6g45hY9BRYuMxvT1WYG83UDvylnZRlUKa7sSuVHUqg+7Xt5m1Hr5MZHNeNmkkMfD4rkfYzStbsP4nN6fbyr+5juFhpFEBVczGcXm0y\/eOMzL+PVzAqkEeUG1Ld72A6VjX+EYufIi6VMyJzFhlUcoJYpojGajbf8AEjH3wsLHVPhMGFDczdniwjljgnQxSyGkFh1c\/usvQfxBcW+eF1PIfIAD06EHSem5F0frhYWMSvTVTiJVVCsLS3BmlYkC9iQf5WKH+oOJhhYWFHABlBFjhwsLFRJjKwiMLCxaUjCuOBu2FhYgzpIq2PfCe8LCx0mRO2GFsLCxwlGiBwnOFhYtKxofHcLCx04Ry4ROFhYrLR4OHnCwsVaWjbw5GwsLETo7HLwsLHSYgcVjngrEb7bYWFjl5jOn5MY3FR6HCwsLBLCMXn\/\/2Q==\" alt=\"El sentido com\u00fan, por Laureano M\u00e1rquez\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTnqbEBE_M8Xyg0bswdvsls3zYuVoch1Mbmekko_59kFCBMWwSzfnRGFYbieADlF1v0dEo&amp;usqp=CAU\" alt=\"Pin de Andrea Anaya en mafalda | Frases motivadoras, Sentido com\u00fan, Frases\" \/><\/p>\n<p style=\"text-align: justify;\">Es posible que tengamos que dejar a un lado el Sentido com\u00fan que, a veces, puede ser el menos com\u00fan de los sentidos. Hay que buscar nuevos caminos aunque nuestra raz\u00f3n los rechace&#8230; \u00a1Por probar, no perdemos nada!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo que es seguro es que debemos rechazar nuestras queridas concepciones del espacio y el tiempo basadas en el sentido com\u00fan: el espacio-tiempo a muy peque\u00f1a escala podr\u00eda tener una estructura ca\u00f3tica, espumosa, sin ninguna flecha temporal bien definida; puede que haya una generaci\u00f3n y fusi\u00f3n continua de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> primores y min\u00fasculos. La actividad podr\u00eda ser lo bastante violenta para generar nuevos dominios espaciotemporales que evolucionar\u00edan como universos independientes.<\/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:ANd9GcQYhWsREQR5zyGbOs2Gs86OOG6yvLGcJzabLM1vH-G10UZqa5NFMFOY4kaGUE6mgFpwNS4&amp;usqp=CAU\" alt=\"F\u00edsica: espuma cu\u00e1ntica y \u00e1tomos del espacio-tiempo \u2013 La leyenda de Darwan\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT4BEPk3UrYCOMtP6pvDN9QtDQcLhlq-V2EJUruU9DOBdvabgxmWpYIXK_mjGuTqX0e_Dw&amp;usqp=CAU\" alt=\"Frida Tovar (crazyfrix) - Perfil | Pinterest\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSRJQBRp8ZwNvEPaicpylQ09PjWZ07Xx7ZzmkX9Q8hfRB5jjXI-6pM6vCuN9enV1G0KrbI&amp;usqp=CAU\" alt=\"Qu\u00e9 es el tiempo?: Cronones, espumas cu\u00e1nticas y sentimientos temporales\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ0UKMJZd5PzbX44UaWBhPqGFCK-vcyAHyoCw&amp;usqp=CAU\" alt=\"Antes del Big Bang, la &quot;espuma&quot; cu\u00e1ntica - Ciencia y ed... en Taringa!\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Lo cierto es que andamos como el ciego que adelanta el palo que golpea contra el suelo para saber que puede seguir el camino. Perdidos en un Mar de ignorancia, caminamos y damos nombre a lo que no comprendemos, hablamos de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, espuma cu\u00e1ntica, Bi Bang, y, en realidad, lo que hacemos es nadar contracorriente y contra el Tiempo inexorable que no nos deja finalizar nuestros sue\u00f1os. La Naturaleza nos ha concedido poco y nos deja jugar con lo que llamamos Pasado, Presente y Futuro: El Pasado se fue para siempre, solo recordarlo podemos, el Presente es el \u00fanico que nos deja maniobrar y realizar nuestros sue\u00f1os, y, el Futuro&#8230; \u00a1Nunca lo podremos conocer!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los Agujeros Negros y el Fin del Espacio-Tiempo | \u2022Ciencia\u2022 Amino\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS4mJpwnscP9DQUgeNSxCaZ36IeubjbKAurNA&amp;usqp=CAU\" alt=\"Los enigm\u00e1ticos y fascinantes agujeros negros | astronomos.org\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0En ese lugar, la Singularidad, el Tiempo se para y el Espacio se distorsiona<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Seguimos con lo que est\u00e1bamos. El \u00fanico lugar donde podr\u00edan observarse efectos cu\u00e1ntico-gravitatorios ser\u00eda cerca de las <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>es centrales de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> (de donde ninguna se\u00f1al puede escapar). Una teor\u00eda sin consecuencias evidentes fuera de estos dominios tan ex\u00f3ticos e inaccesibles no es verificable. Para que se la tome en serio debe estar \u00edntimamente insertada o, en su efecto, articulada en alguna teor\u00eda con fundamento emp\u00edrico, o bien debe percibirse como una conclusi\u00f3n inevitable y convincente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/736x\/37\/76\/ca\/3776ca5d8cd1feae54c5fb5044348935.jpg\" alt=\"Pin en BitsOfKnowledge\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Durante las \u00faltimas d\u00e9cadas, varias tentativas han sido hechas para buscarle una soluci\u00f3n al problema de la no-renormalizaci\u00f3n de la gravedad cu\u00e1ntica y caminar hacia la unificaci\u00f3n de todas las fuerzas. La aproximaci\u00f3n m\u00e1s esperanzadora para alcanzar ese viejo anhelo de los f\u00edsicos es la teor\u00eda de las \u00absupercuerdas\u00bb, que ya anteriormente.<\/p>\n<p style=\"text-align: justify;\">\n<p>La energ\u00eda reducida de Planck se define como:<\/p>\n<p>&nbsp;<\/p>\n<dl>\n<dd><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/53603d1434bc6126e79b5f9a44a80c3b1b37c5f9\" alt=\"{\\displaystyle {\\sqrt {\\frac {\\hbar {}c^{5}}{8\\pi G}}}}\" \/>\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/6f58f4c2b73283ce8a5ad28fb3746f2a8c998789\" alt=\"\\approx \" \/>\u00a00.390 \u00d7 10<sup>9<\/sup>\u00a0J\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/6f58f4c2b73283ce8a5ad28fb3746f2a8c998789\" alt=\"\\approx \" \/>\u00a02.43 \u00d7 10<sup>18<\/sup>\u00a0GeV.<\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">Sin embargo, recordemos aqu\u00ed que en la teor\u00eda de las supercuerdas se presume una escala natural energ\u00e9tica determinada por la energ\u00eda de Planck, alrededor de unos 10<sup>19\u00a0<\/sup> GeV. Esto es 1017 veces m\u00e1s alto que los tipos de energ\u00edas que pueden ser producidos en los aceleradores de part\u00edculas m\u00e1s grandes, lo que imposibilita contrastar con la teor\u00eda la existencia misma de las supercuerdas.<\/p>\n<p style=\"text-align: justify;\">No obstante, los te\u00f3ricos esperan que a escala de energ\u00eda accesible tanto la f\u00edsica, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, el electromagnetismo, las fuerzas nucleares d\u00e9biles y fuertes, las part\u00edculas subat\u00f3micas surjan de la teor\u00eda de las supercuerdas como una aproximaci\u00f3n. As\u00ed, se espera conseguir con ese modelo de cuerdas no s\u00f3lo una ajustada descripci\u00f3n de la gravedad cu\u00e1ntica, sino que tambi\u00e9n intentar con ella la anhelada unificaci\u00f3n de las fuerzas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/cfakepathteoriadesupercuerdas-090531013313-phpapp02\/95\/teoria-de-supercuerdas-58-728.jpg?cb=1243733788\" alt=\"Teor\u00eda de Supercuerdas : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lamentablemente, no hay un \u00fanico l\u00edmite de baja energ\u00eda para la teor\u00eda de las supercuerdas como tampoco un s\u00f3lo modelo de la teor\u00eda. Por un tiempo, lo anterior pareci\u00f3 como una barrera infranqueable, pero en a\u00f1os recientes, y a trav\u00e9s de una mayor abstractaci\u00f3n matem\u00e1tica, se ha construido un nuevo modelo de supercuerdas conocido como \u00abla <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>\u00bb que amalgama dentro de ella otras teor\u00edas de supercuerdas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Los or\u00edgenes de la teor\u00eda de supercuerdas II: la primera revoluci\u00f3n | La  f\u00edsica en el tiempo | SciLogs | Investigaci\u00f3n y Ciencia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSHUF8mlRE-kj8vv65VPcdYJSwMHC3_S8OO4g&amp;usqp=CAU\" alt=\"MODELO DE LAS CUERDAS Y TEOR\u00cdA &quot; M&quot; - PDF Descargar libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por ahora, es demasiado pronto para pronunciarse si la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> es finalmente el medio que reconciliar\u00e1 la gravitaci\u00f3n y la mec\u00e1nica cu\u00e1ntica, pero s\u00ed deber\u00eda poder cumplir con algunas expectativas, como ser las de explicar algunos hechos b\u00e1sicos sobre el mundo f\u00edsico. Por ejemplo, el espacio-tiempo de cuatro dimensional tendr\u00eda que surgir de la teor\u00eda, m\u00e1s bien que ser insertado en ella. Las fuerzas y las part\u00edculas de naturaleza tambi\u00e9n deber\u00edan ser descritas, preferentemente incluyendo sus propiedades claves, como fuerzas de interacci\u00f3n y masas. Sin embargo, a no ser que la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, o una variante futura, pueda ser proyectada a la baja energ\u00eda de los laboratorio de f\u00edsica para poder ser contrastada, corre el riesgo de empezar a ser olvidada y finalmente archivada como uno m\u00e1s de los muchos y elegantes ejercicios matem\u00e1ticos que se han elaborado para la f\u00edsica en los \u00faltimos tiempos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2012\/09\/supercuerdas.jpg\" alt=\"En busca de la Teor\u00eda M | Cosmo Noticias\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si la teor\u00eda de supercuerda es una p\u00e9rdida de tiempo o no, ello est\u00e1 por verse. Por ahora, el desaf\u00edo m\u00e1s duro a superar por la teor\u00eda es entender por qu\u00e9 el espacio de 9 dimensiones m\u00e1s el tiempo se \u00abcomprime\u00bb bajo el aspecto de nuestro espacio habitual tetradimensional (el tiempo m\u00e1s las tres dimensiones espaciales), en vez de hacerlo en tres o cinco dimensiones, y ver c\u00f3mo sucede esto. A\u00fan hay un espacio infranqueable entre la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> y los fen\u00f3menos observables. La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> plantea problemas demasiado dif\u00edciles ahora mismo para los matem\u00e1ticos. En este aspecto, es muy diferente de la mayor parte de teor\u00edas f\u00edsicas: normalmente, el aparato matem\u00e1tico de las teor\u00edas se desarrolla antes que \u00e9stas. Por ejemplo, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> utiliz\u00f3 conceptos geom\u00e9tricos desarrollados en el siglo XIX, no tuvo que partir de cero para construir las matem\u00e1ticas que necesitaba.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.infobae.com\/new-resizer\/ubxX_Y51M9xJzid39vlb3GnAHq8=\/420x236\/filters:format(jpg):quality(85)\/arc-anglerfish-arc2-prod-infobae.s3.amazonaws.com\/public\/CDQJB77O7FDV5PILRQP62PION4.jpg\" alt=\"Juan Maldacena, el Albert Einstein argentino que m\u00e1s sabe sobre el origen  del Universo - Infobae\" \/><\/p>\n<div><\/div>\n<div><a title=\"Juan Maldacena, el Albert Einstein argentino que m\u00e1s sabe sobre el origen  del Universo - Infobae\" href=\"https:\/\/www.google.com\/url?sa=i&amp;url=https%3A%2F%2Fwww.infobae.com%2Fsalud%2Fciencia%2F2020%2F01%2F17%2Fjuan-maldacena-el-albert-einstein-argentino-que-mas-sabe-sobre-el-origen-del-universo%2F&amp;psig=AOvVaw2WGCrqXntt03KVHVjJQdzm&amp;ust=1616478999523000&amp;source=images&amp;cd=vfe&amp;ved=0CA0QjhxqFwoTCPCn-9mbw-8CFQAAAAAdAAAAABAD\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CA0QjhxqFwoTCPCn-9mbw-8CFQAAAAAdAAAAABAD\">Juan Maldacena, el Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> argentino que m\u00e1s sa<\/a>be sobre el origen del Universo<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por su parte, los f\u00edsicos cuerdistas se acorralan en lo que es f\u00e1cil de comprobar, es dif\u00edcil de calcular y lo que es f\u00e1cil de calcular, es dif\u00edcil comprobar. En consecuencia, pareciera que el camino que se est\u00e1 siguiendo es pretender desarrollar la teor\u00eda m\u00e1s y m\u00e1s, y hacer c\u00e1lculos cada vez m\u00e1s dif\u00edciles de manera de poder predecir cosas que sean f\u00e1ciles de observar. \u00bfEl camino tendr\u00e1 tiempo y final? Nadie tiene por ahora la respuesta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgWFhYYGRgaHCMcGhocHBocHB4aHBocHBghIRwcIS4lHCErIRgcJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMBgYGEAYGEDEdFh0xMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMTExMf\/AABEIANEA8gMBIgACEQEDEQH\/xAAcAAAABwEBAAAAAAAAAAAAAAAAAgMEBQYHAQj\/xABGEAACAQIDBAYHBgQDBwUBAAABAgADEQQhMQUSQVEGImFxgZEHEzJSobHBFEJTktHwYnKC4RaishUzQ3OzwvEjNGOT0hf\/xAAUAQEAAAAAAAAAAAAAAAAAAAAA\/8QAFBEBAAAAAAAAAAAAAAAAAAAAAP\/aAAwDAQACEQMRAD8A1pZ2HRJ31cBOGhgk4UgFE6TDbs4UgcnCYfdnCkAl4Lw+5OCnAJeAzr2HGFyPGBy8Bh1pnnDergJrFLwCmZ0U4BCYQmLerhGpQErzhMP6oznqzAa4h7CR6qSW4cB4R1j2627yHzjar1VvcDtMBWjWUkgG9tewiGZcxG+CoD2723tRl4R4ijKx1vAK7WWEqHIDn52h6j8vP9ImtG46xsOZ4\/rA6rX\/AH+7QDC6lrJyI1I7tYpRsosvO9zr4coV7wB6wp7IDdra+WkQ+27z2a\/V56Xh2Ns5zDJlc6nP9IC3rl94QTvV5D4QQIkekLCc3\/KZ3\/8AoeD95vymZOaYnfViBrI9IOD99vymHXp\/gvfPkZkXqxEvVZwNj\/x3g\/xPgYZOnOD\/ABR8ZjnquydVBygbKOnGC\/GWD\/G2C\/GXzmO+oBhGpKBc2AHOBs46ZYP8ZPOGPS7C2uKqkd8xJKm+bIl87LlrlrJ3ZPRCrUsahIB0tlAumP6f4dd4UwajWuD7Kk30vqI\/odLcMdzrEFgCctCRoe2Mdl9DMOgG8ise3MSfp7NoKthRp2\/kXOAVOkuGvnVTzEdL0gwx0rJ+YStba6H4auboDSfmuaHvU\/S0rOK6DVE0KsOYOR87QNOG28P+Kn5hDDbGH\/FT8wmK4nZRQ7rqVPIgj56+EaHCrfSBu\/8Ateh+Kn5hOf7To\/iJ+YTC\/so5QjYYfswN3O0aP4ifmEBx9L8RPzCYE1Acz5mdw1C7otzm6jU8WEDZcbXAZmJy4SAPSBCwXdZs7DgIpt7EWU27QPlK9hcKXqbozzGfac7QLvh9o3IUISfCw7SeUdrusTu25m3GQrEJ1Abk5G2VzxHcIyx3SA0OogBYC7MdCeS\/r2ZQLUAFYA3O9pyFgL3\/AE7YcrfWZ+elWIOdhbjb9ZaOjeOerTLPrfIdnCA+xj2AC887axsmOb7ymCpVBe27bOO0toReAU1Q4sL5n+8crlE1UFuwDKcq11XU\/wB4CucEa\/aB2wQMgOphlWInWG0zvAVZBDuqAZZ5fGJ4ZC7bt7Xi+IpbiqCOsczAQAE7uiK4agzmy2ygqUWU528ICNU7q7xBtew7T+xGDK9YqijU6DWF2\/tgqVW1guQHNrZny+csnRHD7qLVbNnFl7BxPj8hAsnR3YKUQN4BnyvxA85a6aSFwmoOeeUmsGxPaIDmjF2UQU6Y7hDMyg\/KAmKNs4jiApBG8AT2j6yr7YqYuu5Sm4p0tMiQ7HvGg8eEIcFhsOD66tvuBckvmPjZc+ZgI9IcKwBGt\/ZDaaaX4fCUpGDZjIgkEcQRqDLou0KVXqo++jZEE3tyINz8JXNr7NanUDkABhukjRvcbLQ8DAaLTnWwbnQGK0ljnFu4IIJAIygQ1SkRO4Cleqg5uPnJHFneRXIs17d45xHZuVZDyYHygWnawuwQcAfM6RDZHUBZsm+nPxjqum+58B+sa7RxAUlxbqWCjmeA8NfKAfH7URGKXJYjrkfdFrqg7TqT4Sv1q7O28\/7EGJqBmJtcnjzaN8RkTr8oCrYiwsBLh0cRzQV15m452MowaaF0Qv8AZhbmfnAe1KlyrEbpOUOyte4fLjlG20FfeF+UUqEhAOdhA5Wd1vdt1TxGvnz0h0a7FlGZ+8Rl4RRlDCxtl2A6d8NcDK8A9294eUE7cQQMa3M8osEhRFL5QJDDYVEIqM4IGYA1JiW0Kgdyw0MZb0NTNzAMtO3GKAQpMOhgUvbzhq+6B7Jse\/j9JomDAFJFvYhQf3aZ7jAPtbE6b1\/ICWfD4wtulSeqLE\/GBeth4rfyOo18ZNYrbSUBuhWd+CJmSfpM\/wALtFqRcj2iBu8r6D5yWw22UwyesYhqjA5kXJYnlrxtbjlAlUG0KzFqjerThTXI9nH5x7s7barU9S7HeHvHOVUbT2hiajW36SKpJDBks1xurvLkd7W4BtfjrFMfssllcnrqM2DE8cr38YFv21ScdelbdYWJGq9uUrlXolSrUyKu+Kha+8raKRbMEEMSL3JF8+yT\/RnFl1KOQbG3wvJX1CjI+FoFVwfRalT3TSBVgALi4BAFutzOWsmMbs0mna1yBlnrlpnw+RtJlMNbMecLXJtnAzlqdIDVmsd1srFX1Kkc8+ETeqh3Vsd0G\/bLFtfAKyOyABh1yBxte\/ja\/lKmYBsa6OerfLyhsDhQXRhoTY98QIi+zHtWp303x8YFloj224gfOQePBc7g+7meW8dfoPCTtECz9pHkJXcM+bk8b\/HOAxpqRqP2DwMWaiWQadYnvHExuQMwT3Q9JyMxnYfDjANWpKEVQOvvG55DMWl46JWWju34mZ+jliwva\/yJztLx0UUCkEZhkT3n+wgS+JPX61gOE6QMr\/GDEqCwBF8rxNKovpAVUE9nz8oZlAz8+45fp5RQWgDjTU8tfPlA56uCK7s7AxcPO795xqecOiwFqVNt3fsCo1iZzJyt2R\/s91XeV\/ZI+MX2rhwrA+8L2gMKNIsbAX4xfDU0PtHdHZHGArogN1O9Yi\/CN0p3IGlzAoW3WAxNTdJIDfDIya2NVG6FBAJzOUYdNMJuYkm3VYAjtIG63yiGzcRuZ+HhfOBaa1AkC3LPst9InsrCb1dWqtYIcr5js+fxknsTFIwUHMEW\/T5S1YPCUsyVH7tAktm4sFd1AWJFt45i31jrEbOApMSOscyewaQ+A3FIAy+WUkMU4KEcxAzF9snCMahYbrfPhYR1iumr1ER6KNUYsLAZAC\/WJ8j8JGba6MFqtncMgN1WxBF+ZvYyV2Z0cFJl3RcH9+X6wL3svHNUpI7LukjMHUGLV6gOki1BROIA7DpC0cVdtb3\/APMBIvZyvBhun+rL5yrPhlDFDcMDu+Ilg2g9mPwkNm7l3IJGbEZXYCBGVEsSOIhKZs6NyYH4xzuF2PM3NoXE4UqFN9fhAm6z2VuVrX5HhItUspJ19n9+BkvhkDrY574HwiFegAxU84FeroASON7eN8rQUyFD3Fza1o4xVK1Syi2Y+l40c3J74CKUzew1\/Zl66ILvUASouGNzbh2eUpNEbrG5HHO+Wku\/Qo3w9j7xECTdxvALlbL93h1sLm48vK3OErboYW48O76TobcFxnn8OMAOjnrafP8AtF8MctABOo4PHXSH3csoCm\/3Tka+oMEDJOMVprEd4XjlIDnAUt51B77c7RfarlnF9QLRmhIIIPdFC5Nyc+2B0CAjjOsDYXEDowtcWB0gV\/pjhy9JXzLI3ed1sj8d2RZ6MYlUVmVVDZ7pYb2el14d0uVRARYgERRNiUWdalQM61Pv7xBWpyuDl\/aBTNm1XQ7pFiDkPnLxsna\/BjqAPKQu29ntSd1YXA3WR+JGjA2Fr5jON8DV0gaBgtpi9icpLNjOqM\/LylIwdcZSz4J1dNfjxgRuMxdnLubAa35CVnHekCqXYUWVEAsp3N9yew6A98mdrYMvvo5cJbPcsT4GMth06GHJVbm\/v7psQbjJgLfGBE4evtVyroXsxAG+yhjfjuE5juHAy77ONRN0uVZvv7oyDaGMsTt2kLhSC5yJA3mF8yBkAuZMc4AMadwpsc89eEB\/j6u\/cyESoRcg6w1bFWDA8BpI2ttnDILNWTeGoBub9w4wHiMQbg2Mc4hQqrv3JOdpX26T4X32J7FP1hqnSeg+rt4raBa9mVeorcFa3dnlHu1kCuG4MLyubD2mjlkRwQ1tcrG5trLPiV9bh7D20Frcb\/3tAqjt17k2uTI44pRcZHOGx297djdRmO3QyLSk4UuFDKbrqN5bWOl9cxbxgOXxWZCjzi+C6TV6PVR91Rnu7qkHne4vGrULixBVxqOPlGeLpvcE3awC31yGg7hA03Y3SJMQq3G5Utfd4N2oTr3cLSYU7wB8pk+ywfWIGY7qnq52sL3NuWcvnRra3rd9HYb6N1dAWXPhxItqOcCfRbZHTh38R9YsuIUXB8NT\/wCYg7\/dGZOnC3Ik8M4nRFjcm7jU\/oOUBz9pPunzX9YIIIGQKlzHKxJBrFVgKIYqoiSx1hqgU3K3twgOcTgmRAXyv7I53hKrqyKLHeA5xbGY01FUMM1yHdGLiAdsMQoc6E5R9gVYIV3d+mx6y8QeDKeBjb17MgT7ojvZ6MXUAkDjAb1scHvTKb7Idwtl7P8AGtwQQLaZHIyq7VoijVCg9VlDr9R4H5yzbQwStUZxdWv7Q42yF+f95XtsbCd6iFHJIQ23swLEZZDjf4QFsFi88zLBgMVusDfI8OEpdZHosFcWuLgjMHuPZJLBbSysTAtuIxIJJ4EaxBdkrUBJNu0Ejz4Sv4raLDMeURpdISBkd08s7QL7s7YdFBvEXP78Z3au1qdMWWwvl8vOUbD9LXGTENy18MohVrvXfeN1Xnp5QJHF4ou7kaE7o7eB+srPSLZG7XcP1SwWottCji6m3n5S17GwJq1UpqMiwA+p8BnFfS7hFTF0d0WH2dV8EZwPgYGX1sCy8bxurkd8nXa44RlXwobSA+6K47dxCKTk\/U8T7PxtNewNV3u2W8oG+OLC2TecwcoyMCMiDcd4OU3PDYoPhqGMpZ3W1Qcrmzqe5t4eUAu2NnLVTeQda\/XXj2+MouNw241tLHjzmgO7MvrKdt6\/WXmOGuhtbPskbtnZa4lSyWWqLby8\/DgYFYoY1nqmowAIAU945+AMfY3ClG0slt4dx+cX2FTCM1OooBI+8Nc7Wz\/eclMIqV6b0DbfpkheZS+UCs4Jw9QELe2fw1t5RJaFQMKy3CK4DOhXeW5ByBOtvCLYXBvSrsmlgczxUwYmoBhvVkWcve4OTWOVxz\/tAtFLpmgWxpkvxIIAa2QJHDIDKL0OlCtnuW0vY3tfIjMZygCuwQpfJrE3A1W9s9RrHGBxNgwyFutmbXC6gczyEDRf8V4bm35Wgme2pnPeOcEBdF1itNYFHZF6aiAfcFp1RD7s6AIAtyhApi27OBIBqKR3RdkN15WidMQ1aoqqWYgAakmwEAjCNMfj6dEXdwvIase4DMyD2r0p1SgOzfPzUfrKrVuzF2JZjqxNzAc7b2wa1UMAQiiyqde0m3E\/SK4XMAiNcDsx6zhEUkmXzZPQs7rI90cG6ta4z5jlcQIPDkH2heHfDIeAktjujmIw\/toSnvr1kPiNPG0ZGlygNqaop9lfKOwd7LhGxpm+lu+wEtPRDYBxDXI6inrPw\/lHNj8IFn9H2xQqmuwzPVS\/L7x+nnKv6baJ9dhntkUdfEMp\/wC6a5SphFCqLKBYAcANJn3pmw18NSqe5Use5xb5gQMXE6wnQc7GGY24wGOJtoRmcpfPRRtUbz4NzdHuyKeNx1wO2wDDuMotRCWvlYDL6zuBrVKNRKqZOjB1PaPodPGBsLI9B2S\/WQ2AOj0zcjv4ecfLTSqwemSrgZ8xbmPvDtimJqJjcMmJpZsFuba20dSOan4WkNQcqyspII4j96QF8cqONyuu4QbLUBtc2OYPhpIets6rQcVad2APtLncHgRLN66k6lalhvm92HULcj7h7Yg2BqUf92bg6U3NwR\/A+jCATEUErorgDfAuO3t7uYlOxdN0Z99AN4WAIvYZG6k6EW1l0w2MS+4yGm972ItnzHCF2ns71qHS4zy+fZ3QM\/NI2z8+XeJJ4DBqUJcZb2vPLnykth9hu5CKp7+Fort3o\/XoICg36QALKMypBvp7pJ1ECr+rEEn1IIB9XSz\/AIoIDYplD0lnLRVRA606qxQoLcZy+UAyLFAk4oyld23tvVKZy0Lc+wfrAk8ftlKWQ67DhfId5lR2xtapXPWNlGYUaD9T2xnVqntiSPcZeMAKLaTjLO3tOE5wNS9FGyw6u5GjhfJQfrNMrbPAsw4fKUL0M4jqYinxVlfwZSv\/AGTUICFGnYdhEido9GcNVuWphDqWXqeJtkfESbAtIHpeHqYd6FK+9WUoWBtuoR1zfhkbePZAyDa21tnpUcUUxFcq+6C7olJyvG6jfK37rjjId+leMNVHpVGpsBuJTpAqguclCAlWzP3r3MhHwxR3puAGRmRsuKm2XfaXb0UbD+0Y01mA3KADWGhqH2B4WJ8BA1XZe0cXTpp9rQMSo33pixDcbpxA5jlpEunNJcTs6vuEPurvi2eadbTgcpaiL5GRe0Nkq6sEJpswKkroQRbrLo3jA80tzhWHGHr0SjMjDrIxQ96kqflCM9h8YCL63hgIR6in\/wAGHp90C2+jHpH9nq+oqNanUPVJ0Spawv8AwsOqfCX\/AGtgAj7y+w17D3W+8p7uEwoTWehPSb7SnqKwu6KBe+bquQIv99R5iAq1PPcb2WPlyia4+vhX3GUVKfBHzWx4qeEm8bs7LW4IujDQj6HmJyrh\/XIKVQ2e16VQ8+KkwD4fF4fEruhgG\/DqnMfyPx8Y6pYApkCykcH+jaGUPaKmmxRk3WUm5tYsMte0fWSWwOk1alYOxelpZ+tbuvn4QLW+KemRvKQNbgZXj+jtPeFyMjoR8YnQ2jTex9gEXP3kPLKO0wwtdQrLzQ\/ThAZnZOEOZpJc5nIQRz6tf4\/ymCBmm9nFUaNyYdTAeb4OUKotmTprE0bOQfSnFHJFOVt5u0km0BDbm3S90TJBqeLf27JAl7i0SZoKZEBRgLRBaXWvw0MVJ4Q5fvgFI84QDOdgTWBpnodq2xVVb+1Sv+Vx\/wDozZJhHozrbm0KX8asvmhI+KibvA4TG1ShvZn9iOSJ2B589KOzhS2i+5lv00qEDg3WUn\/IPOWX0KbTpqa+HNxUdvWKSfaVQFYdjDXtB7JU\/SJjBW2jiCdEYUwRmQEXdP8Am3pBbMxzUK6VlyZGDryO7lw4EXB74HqeCMdk49K9GnWT2aihhzFxoe0aeEfQPOvpCwXqto4ldA7Cov8AWoJ\/zb0raWmi+mrChcVQqAe3SKHvR7j4VPhM5eAWprCq2cUcdsTprnAQUZRfDV2R1dGIZTcEawi6TjsLQNo6KdI0xVIqws4zdBqDxqIOI5jtkzUoq6+pYdZRvI40ZeDA+MwLZu0XoVFqU2KupyIymydGOkSYtOr1agG8UBFw3F6d+fFeN4BsThftP\/pVLCquSsfv20B7baGU\/E0DSZke62NiD+\/0l\/x+F9YgcHrrqy8QOI\/ThI3adBMSNyoQlUCyVD7LjgH5HtgQuB2kaCKG6yXNyOANrfWWHAYkOd+i28bXsDYkD6iU8YR6bFG5gWb2czY3PLMG\/KSTdHcRTO8qlCON1Kfm3shAs\/8AtZ\/xavwgkKqYmwyof\/cn6wQLMegKfjP+UTg6AoNKzflH6yY\/xTh\/ePlDf4mw\/v8AwgQv+Ax+OfyD9ZnfpF2E2Fr0+sWWohs1rdZDYjyZfjNfHSXDe\/bvEp3pSq0MTgiyODUosHUc1PVqD8rE\/wBIgYuwsSI337Hxjtm3gD96NK6cYC1V+PKLXyBjMNdYfCvfLl8oC5aBTCw6iBP7AxfqsRQqe5UQnu3hvfC89ICeXUOU9IdHsZ67DUanvIpPfazfEGBJwQQQPNfTKhuY\/FJexNZmN8gQ53x\/qEg2t2C50scgPpnNB9MWzimMSsB1ayAE2+9TNm8d0r5TP3vlqb5Ak8BwPwga56F9tb1OphXPWU+sQfwNYOB3NY\/1zU55j6PbWOFxFPELojZi5J9Xo6kcbqTbunpejUVlDKQVYAgjQgi4MDP\/AE0YDfwaVRrSqD8r9U\/Hd8pi89K9KtnfaMHiKXF6bBf5gLr8QJ5nptcQDNpCLrDWnAucBuhhHhqWhnXWAmBHezce9FxUpndZeP0IjVKd9TkOMDtw4QNv6N9JaGMRqgdaOIRS1RGPUcAZsL93eLypbc6Y0zcUl3r872X9ZniNbjCgFjzgT1Tb9ZhffsugAHA\/SR2Ix7uSzuzX4Ek9l41qPoIS3xgOt89kE4oyE7A9QnYdH3BCHYFD3BJaCBDHo7Q9wQr9GsOwIKAgixHYdZNwQPL\/AEs2M2CxdSgdFO9TPvI2aH5qe1TIl23psnpw2Pv4elilHWpNuMf4HyHk1vzGYojc4HUOsJTbda\/Cdci9xEWaBIgxQRtRe4Bi6GA+ojKbl6LcTv4BFvnTd0P5t4fBxMLw5mreh3F5Yij2q48Rut8lgafBBBAqPpJ2IMVgnt7dL\/1U71B3x4qWHfaYCxvbtHAfdHEeU9UVEBBBzBFiOw6zy\/tTBmjXqUTluVGpgk5gK5UHuIsfGAiT8eqpyA3Rkbjym3+ifa\/rsH6o+1Qbc\/oOaHu1X+mYbfPIAH2QLZHgTc+HnLf6LtsfZ8cqE2SsPVspP3zmh\/MCP64G+zzJ0l2ecPjMRStkjnd\/lbrp8GHlPTkxb007O3MTRxA0qoUb+ambg+Kvb+kQM6LQIb8IL5A\/CdUawGtPSHc85xMgLQlZr2MAlR+WQiTaDt+UVtziLNc30gcdsgNIaibXMSOZh9IBwbmHJziCPFabXPhAcbx7IIh60wQPXgnYXenbwOwQQQI\/bez1xFCpQf2ailT2XGR8DY+E8q7RwjUaj0nHXpuyN3qSCR2ZXnrdjMJ9NWwPV4hcSostcWe3CooH+pc\/6TAzNtMoFaEKds6iwHeGaxtHSRkqcY\/pC4gOaEuno6xpp41f\/kRlPfbeGX9MplNZO9HMYKWIo1TojqW\/lJs3wJgbyKrGxF4uuI5iLLa2WkKwubWEAyODpMI9KeA9XtB2UZ1URgABYkgo\/jdAfGbk9HiMpRPSH0Qr4xqT0dwsiMrbzFTYlSpBsb2IbXnAxW2pGYGW6xzueIA7Z2jUKMrrqhDKdLODvL8RLdW9HuPT\/gb27oUene+vFgZHYjoli0PWw1VSLm4RnBOo9m8D0DsfaC4ihTrr7NRQw7LjMeBuPCVT0ubM9bs93A61BhUH8o6r\/wCVifCNfRLiKi0KmGqo6NTbfXfVl6j3uBvDgwJ\/ql6x2HWpTemwBV1KsDxDCx+cDyshl\/6MdA0r4ZK9So6mpcqqBTZbkC9+JteUnEYFqbvTYdamzIe9SQflPRXRfZwp4bDoR7NIX5XNjp5wMzb0XLayYkgjg9PM+RzjKt6Lq4F1r0iDe11db214HKbY+HUi4UeZB7LWjevQuFVWsG0uL24m+fhA8v7Uwj0Kj03ADod0207CDxBGfjI0nKTvS2rv4rENmb1XF+xGKD\/TIVkgIq0VZs4UplFAvZwgJc4dNNeyEbSKULWgC8EU3YIHrnjDQQQDidgggJPM79NP\/sqX\/PX\/AKdSCCBhjwy6wQQHKx3h4IIDpNIvS9k\/vgYIIHozZ\/8Au0\/kX\/SIce0YIIBoRpyCAZYF1gggcqQjQQQME6Y\/++xP87fSbtg\/YT\/lr8pyCAE9r8v1gp\/8PuaCCB5k2z\/vqn\/Nf\/qNGB1MEEAjRU8YIICDaQ2H+9BBAVEEEED\/2Q==\" alt=\"Biografia de Eugene Paul Wigner\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El f\u00edsico Eugene Wigner escribi\u00f3 un c\u00e9lebre art\u00edculo sobre este particular que llevaba por t\u00edtulo \u00abLa irrazonable efectividad de la matem\u00e1tica en las ciencias f\u00edsicas\u00bb. Tambi\u00e9n es un hecho notable que el mundo exterior muestre tantas estructuras susceptibles de descripci\u00f3n en \u00ablenguaje\u00bb matem\u00e1tico (sobre todo cuando tales estructuras se alejan mucho de las experiencias cotidianas que moldearon la evoluci\u00f3n de nuestros cerebros). Edward Witten, el principal experto en supercuerdas, describe dicha teor\u00eda como \u00abuna f\u00edsica del siglo XXI que cay\u00f3 en el siglo XX\u00bb. Sin embargo, ser\u00eda m\u00e1s extraordinario que seres humanos de cualquier siglo llegaran a desarrollar una teor\u00eda tan \u00abfinal\u00bb y general como pretenden ser las supercuerdas.<\/p>\n<p style=\"text-align: justify;\">Cuando se consiga dicha teor\u00eda, podremos explicar, por ejemplo, qu\u00e9 es una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>.<\/p>\n<p style=\"text-align: right;\">Fuente: <a href=\"http:\/\/www.astrocosmo.cl\/h-foton\/h-foton-15_03.htm\" target=\"_blank\">Astrocosmo<\/a><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F03%2F22%2F%25c2%25bfla-gravedad-cuantica-%25c2%25bfques-es-eso%2F&amp;title=%C2%BFLa+Gravedad+Cu%C3%A1ntica%3F+%C2%BFQu%C3%A9s+es+eso%3F' 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; 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La meta es lograr establecer una base matem\u00e1tica unificada que describa el comportamiento de todas las fuerzas de la Naturaleza, conocida [&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":[7],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4616"}],"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=4616"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4616\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4616"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4616"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4616"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}