{"id":10583,"date":"2025-03-23T08:40:58","date_gmt":"2025-03-23T07:40:58","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=10583"},"modified":"2025-03-23T08:40:57","modified_gmt":"2025-03-23T07:40:57","slug":"%c2%a1fluctuaciones-de-vacio-%c2%bfque-son","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/03\/23\/%c2%a1fluctuaciones-de-vacio-%c2%bfque-son\/","title":{"rendered":"\u00a1Fluctuaciones de vac\u00edo! \u00bfQue son?"},"content":{"rendered":"<p style=\"text-align: justify;\">En f\u00edsica cu\u00e1ntica, la <strong>fluctuaci\u00f3n cu\u00e1ntica<\/strong> es un cambio temporal en la cantidad de energ\u00eda en un punto en el espacio como resultado del Principio de Incertidumbre que imagin\u00f3 Werner Heisenberg. De acuerdo a una formulaci\u00f3n de este principio energ\u00eda y tiempo se relacionan de la siguiente forma:<\/p>\n<p>&nbsp;<\/p>\n<dl>\n<dd><\/dd>\n<dd><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/b\/d\/1\/bd1bb25a5159f9c74803afca6ad65935.png\" alt=\"\\Delta E\\Delta t\\approx {h \\over 2\\pi }\" \/><\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<dd><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/4\/44\/Casimir_plates.svg\/250px-Casimir_plates.svg.png\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSKD4aA9H7otJa9O4CvCt59buGQvdmqD8JIfg&amp;usqp=CAU\" alt=\"Energ\u00eda del vac\u00edo stock de ilustraci\u00f3n. Ilustraci\u00f3n de coordenadas ...\" \/><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/zArmNc4cT5Y\/hqdefault.jpg?sqp=-oaymwEXCPYBEIoBSFryq4qpAwkIARUAAIhCGAE=&amp;rs=AOn4CLDyQMgbTXh5hTSWztYdvE4IG5Ujgw\" alt=\"Part\u00edculas virtuales - YouTube\" \/><\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<dd><\/dd>\n<\/dl>\n<p style=\"text-align: justify;\">Esto significa que la conservaci\u00f3n de la energ\u00eda puede parecer violada, pero s\u00f3lo por breves lapsos. Esto permite la creaci\u00f3n de pares part\u00edcula-antipart\u00edcula de part\u00edculas virtuales. El efecto de esas part\u00edculas es medible, por ejemplo, en la carga efectiva del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, diferente de su carga &#8220;desnuda&#8221;. En una formulaci\u00f3n actual, la energ\u00eda siempre se conserva, pero los estados propios del Hamiltoniano no son los mismos que los del operador del n\u00famero de part\u00edculas, esto es, si est\u00e1 bien definida la energ\u00eda del sistema no est\u00e1 bien definido el n\u00famero de part\u00edculas del mismo, y viceversa, ya que estos dos operadores no conmutan.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"https:\/\/nexciencia.exactas.uba.ar\/wp-content\/uploads\/2013\/09\/casimir-effect585.jpg\" alt=\"La fuerza del vac\u00edo : nexciencia.exactas.uba.ar\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Las fluctuaciones del vac\u00edo entre una esfera y una superficie plana<\/strong><\/p>\n<p style=\"text-align: justify;\">En un estudio realizado por un equipo de f\u00edsicos con avanzados aparatos, han hallado un resultado del que nos dicen:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La materia se construye sobre fundamentos fr\u00e1giles. Los f\u00edsicos acaban de confirmar que la materia, aparentemente sustancial, es en realidad nada m\u00e1s que fluctuaciones en el vaci\u00f3 cu\u00e1ntico. Los investigadores simularon la fren\u00e9tica actividad que sucede en el interior de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, que como sab\u00e9is son las part\u00edculas que aportan casi la totalidad de la masa a la materia com\u00fan.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 0px;\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/9\/92\/Quark_structure_proton.svg\/525px-Quark_structure_proton.svg.png\" alt=\"\" width=\"393\" height=\"393\" \/><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Cada <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (o <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>) se compone de tres <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> \u2013 v\u00e9ase ilustraci\u00f3n \u2013 pero las masas individuales de estos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> apenas comprenden el 1% del total de la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> \u00bfEntonces de d\u00f3nde sale el resto? La teor\u00eda sostiene que esta masa es creada por la fuerza que mantiene pegados a los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, y que se conoce como <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a>.\u00a0 En t\u00e9rminos cu\u00e1nticos, la fuerza fuerte es contenida por un campo de part\u00edculas virtuales llamadas <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>, las cuales irrumpen aleatoriamente en la existencia para desaparecer de nuevo. La energ\u00eda de estas fluctuaciones del vac\u00edo debe sumarse a la masa total del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.&#8221;<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"La materia\" width=\"312\" height=\"234\" \/><img decoding=\"async\" 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\" alt=\"Cu\u00e1les son las familias de part\u00edculas? - Vega 0.0\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTC3L9MN43u2guVRfPK4kUs_N8kAEilUtL1Tg&amp;usqp=CAU\" alt=\"2018 noviembre 18 : Blog de Emilio Silvera V.\" width=\"354\" height=\"235\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSJg0JknjCnWXlS1TJTqdMk3Q89hCTkISDsFQ&amp;usqp=CAU\" alt=\"Interacciones Del Modelo Est\u00e1ndar De La F\u00edsica De Particulas ...\" width=\"319\" height=\"238\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Tiene y encierra tantos misterios la materia que estamos a\u00fan y a\u00f1os-luz de <a id=\"_GPLITA_3\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">saber<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> y conocer sobre su verdadera naturaleza. Es algo que vemos en sus distintas formas materiales que configuran y conforman todo lo material desde las part\u00edculas elementales hasta las monta\u00f1as y los oc\u00e9anos. Unas veces est\u00e1 en estado \u201cinerte\u201d y otras, se eleva hasta la vida que incluso,\u00a0 en ocasiones, alcanza la consciencia de SER. Sin embargo, no acabamos de dilucidar de d\u00f3nde viene su verdadero origen, su esencia,\u00a0 lo que era antes de \u201cser\u201d materia. \u00bfExiste acaso una especie de sustancia c\u00f3smica anterior a la materia? Y, si realmente existe esa sustancia\u2026 \u00bfD\u00f3nde est\u00e1?<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/media1.giphy.com\/media\/dlwB35ZltpqXC\/giphy.gif\" alt=\"2024 abril 04 : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Claro que hemos llegado a saber que las llamadas<strong> fluctuaciones del vac\u00edo<\/strong> son oscilaciones aleatorias, impredecibles e in-eliminables de un campo de fuerza (electromagn\u00e9tico o gravitatorio) que son debidas a un &#8220;tira y afloja&#8221; en el que peque\u00f1as regiones del espacio toman prestada, moment\u00e1neamente, energ\u00eda de regiones adyacentes y luego las devuelven. Pero&#8230;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Fluctuaciones de vac\u00edo! \u00bfQue son? : Blog de Emilio Silvera V.\" width=\"310\" height=\"258\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fluctuaciones de vac\u00edo! \u00bfQue son? : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; \u00bfQu\u00e9 regiones adyacentes?<\/p>\n<p style=\"text-align: justify;\">Acaso universos paralelos, acaso defomaciones del espacio-tiempo a escalas microsc\u00f3picas, micros <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> que pasan a ser agujeros blancos salidos de estas regiones o campos de fuerza que no podemos ver pero s\u00ed sentir, y, en \u00faltima instancia, \u00bfpor qu\u00e9 se forman esas part\u00edculas virtuales que de inmediato se aniquilan y desaparecen antes de que puedan ser capturadas? \u00bfQu\u00e9 sentido tiene todo eso?<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 55px;\" src=\"http:\/\/2.bp.blogspot.com\/-TXPQlUXlGnk\/ThnIGaxhDpI\/AAAAAAAAAME\/FIoEvRojnjI\/s400\/electron.jpg\" alt=\"\" width=\"350\" height=\"283\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Las consecuencias de la existencia del cuanto m\u00ednimo de acci\u00f3n fueron revolucionarios para la comprensi\u00f3n del vac\u00edo. Mientras la continuidad de la acci\u00f3n cl\u00e1sica supon\u00eda un vac\u00edo plano, estable y \u201crealmente\u201d vac\u00edo, la discontinuidad que supone el cuanto nos dibuja un vac\u00edo inestable, en continuo cambio y muy lejos de poder ser considerado plano en las distancias at\u00f3micas y menores. El vac\u00edo cu\u00e1ntico es de todo menos vac\u00edo, en \u00e9l la energ\u00eda nunca puede quedar estabilizada en valor cero, est\u00e1 fluctuando sobre ese valor, continuamente se est\u00e1n creando y aniquilando todo tipo de part\u00edculas, llamadas por eso virtuales, en las que el producto de su energ\u00eda por el tiempo de su existencia ef\u00edmera es menor que el cuanto de acci\u00f3n. Se llaman fluctuaciones cu\u00e1nticas del vac\u00edo y son las responsables de que exista un <a id=\"_GPLITA_17\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/05\/las-cosas-del-universo-que-tratamos-de-comprender\/#\">campo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que lo inunda todo llamado campo de punto cero.<\/p>\n<p style=\"text-align: justify;\">Pero volvamos de nuevo a las fluctuaciones de vac\u00edo, que al igual que las ondas \u201creales\u201d de energ\u00eda positiva, est\u00e1n sujetas a las leyes de la dualidad onda\/part\u00edcula; es decir, tienen tanto aspectos de onda como aspectos de part\u00edcula.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/3.bp.blogspot.com\/-uZck7g4ifGk\/UPQEoqaYh5I\/AAAAAAAAKd8\/nTO5CFgbmOM\/s1600\/timerelease01.jpg\" alt=\"El Universo es din\u00e1mico y, \u00a1misterioso! : Blog de Emilio Silvera V.\" width=\"650\" height=\"433\" \/><\/p>\n<p style=\"text-align: justify;\">Las ondas fluct\u00faan de forma aleatoria e impredecible, con energ\u00eda positiva moment\u00e1neamente aqu\u00ed, energ\u00eda negativa moment\u00e1neamente all\u00ed, y energ\u00eda cero en promedio. El aspecto de part\u00edcula est\u00e1 incorporado en el concepto de part\u00edculas virtuales, es decir, part\u00edculas que pueden nacer en pares (dos part\u00edculas a un tiempo), viviendo temporalmente de la energ\u00eda fluctuacional tomada prestada de regiones \u201cvecinas\u201d del <a id=\"_GPLITA_19\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/05\/las-cosas-del-universo-que-tratamos-de-comprender\/#\">espacio<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, y que luego se aniquilan y desaparecen, devolviendo la energ\u00eda a esas regiones \u201cvecinas\u201d. Si hablamos de fluctuaciones electromagn\u00e9ticas del vac\u00edo, las part\u00edculas virtuales son <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/05\/las-cosas-del-universo-que-tratamos-de-comprender\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> virtuales; en el caso de fluctuaciones de la gravedad en el vac\u00edo, son <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/05\/las-cosas-del-universo-que-tratamos-de-comprender\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a> virtuales.<\/p>\n<p style=\"text-align: justify;\">De las llamadas fluctuaciones de vac\u00edo pueden surgir, part\u00edculas virtuales y qui\u00e9n sabe que cosas m\u00e1s\u2026 Hasta un nuevo Universo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 0px;\" src=\"http:\/\/cesarmarcano.files.wordpress.com\/2012\/04\/fractal-vacio-cuantico.jpg\" alt=\"\" width=\"522\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 <strong>\u00a0 Son muchas\u00a0 las preguntas que no tienen respuestas<\/strong><\/p>\n<p style=\"text-align: justify;\">Parece que las fluctuaciones ocurren en cualquier lugar, pero que, son tan min\u00fasculas que ning\u00fan observador o experimentador las ha detectado de una manera franca hasta la fecha y, se sabe que est\u00e1n ah\u00ed por experimentos que lo han confirmado. Estas fluctuaciones son m\u00e1s poderosas cuanto menos escala se considera en el espacio y, por debajo de la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler las fluctuaciones de vac\u00edo son tan enormes que el espacio tal como lo conocemos &#8220;pareciera estar hirviendo&#8221; para convertirse en una especie de espuma cu\u00e1ntica que parece que en realidad, cubre todo el espacio &#8220;vac\u00edo cu\u00e1ntico&#8221; que sabemos que est\u00e1 ah\u00ed y es el campo del que surgen esas part\u00edculas virtuales que antes mencionaba.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i0.wp.com\/ecoosfera.com\/wp-content\/uploads\/2023\/03\/AdobeStock_536279181-scaled.webp\" alt=\"La realidad est\u00e1 impregnada de espuma cu\u00e1ntica, incluso la 'nada'\" width=\"628\" height=\"353\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0 \u00bfEspuma cu\u00e1ntica? Si profundizamos mucho en la materia\u2026 Podr\u00edamos ver otro universo distinto al nuestro. Las cosas miles de millones de veces m\u00e1s peque\u00f1as que en nuestro mundo cotidiano, no parecen las mismas cosas.<\/p>\n<p style=\"text-align: justify;\">Hay magnitudes asociadas con las leyes de la gravedad cu\u00e1ntica. La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler, <img decoding=\"async\" loading=\"lazy\" title=\"limite_planck\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/08\/limite_planck.gif\" alt=\"limite_planck\" width=\"150\" height=\"22\" \/> es la escala de longitud por debajo de la cual el <a id=\"_GPLITA_22\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">espacio<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> tal como lo conocemos deja de existir y se convierte en espuma cu\u00e1ntica.\u00a0 El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>-Wheeler (1\/c veces la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler o aproximadamente 10<sup>-43<\/sup> segundos), es el intervalo de tiempo m\u00e1s corto que puede existir; si dos sucesos est\u00e1n separados por menos que esto, no se puede decir cu\u00e1l sucede antes y cu\u00e1l despu\u00e9s. El \u00e1rea de Planck-Wheeler (el cuadrado de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler, es decir, 2,61\u00d710<sup>-66<\/sup>cm<sup>2<\/sup>) juega un papel clave en la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a> de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>. \u00a1Qu\u00e9 locura!<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La gravedad cu\u00e1ntica, camino de convertirse en ciencia ...\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Obstinados navegantes en oc\u00e9anos de incertidumbre: APROXIMACI\u00d3N A ...\" width=\"302\" height=\"226\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0<strong>\u00a0 Una teor\u00eda que junte esas dos teor\u00edas de la cu\u00e1ntica y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/strong><\/p>\n<p style=\"text-align: justify;\">Como tantas veces hemos comentado, los trabajos que se han realizado sobre poder construir una teor\u00eda cu\u00e1ntica de la gravedad nos llevan a un <a id=\"_GPLITA_9\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\">n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> sorprendente de implicaciones. Por un lado, s\u00f3lo se ha podido conceptuar a la gravedad cu\u00e1ntica, siempre y cuando, el universo tenga m\u00e1s de cuatro dimensiones. Adem\u00e1s, se llega a considerar que en la era de Planck, tanto el universo como la gravedad pudieron ser una sola cosa compacta estructurada por objetos cu\u00e1nticos infinitamente diminutos, como los que suponemos que conforman las supercuerdas. A esta escala, el mism\u00edsimo espacio-tiempo estar\u00eda sometido a imprescindibles fluctuaciones muy semejantes a las que causan las part\u00edculas al nacer y desaparecer de la existencia en el espacio-tiempo ordinario. Esta noci\u00f3n ha conducido a los te\u00f3ricos a describir el universo de la era cu\u00e1ntica como una especie de extremadamente densa y agitada espuma que pudo haber contenido las vibrantes cuerdecillas que propugnan los cosm\u00f3logos <strong>cuerdistas<\/strong>.<\/p>\n<p style=\"text-align: justify;\">Los f\u00edsicos especulan que el cosmos ha crecido a desde una \u00abnada\u00bb primigenia que al nacer comenz\u00f3 el principio del tiempo y que, en ese parto, conten\u00eda toda la materia y toda la energ\u00eda.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 0px;\" src=\"http:\/\/1.bp.blogspot.com\/-NWixMBQK7qA\/TeqPugDkc_I\/AAAAAAAAABk\/yp2VHtnatVw\/s400\/Principio_de_incertidumbre.png\" alt=\"\" width=\"266\" height=\"393\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El Principio de Incertidumbre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En f\u00edsica como en todas las dem\u00e1s disciplinas cient\u00edficas, los conocimientos avanzan y las teor\u00edas que sostuvieron los cimientos de nuestros conocimientos se van haciendo viejas y van teniendo que ser reforzadas con las nuevas y m\u00e1s poderosas &#8220;vigas&#8221; de las nuevas ideas y los nuevos hallazgos cient\u00edficos que hacen posible ir perfeccionando lo que ya ten\u00edamos.<\/p>\n<p style=\"text-align: justify;\">Recientemente se han alzado algunas voces contra el Principio de Incertidumbre de Heisenberg. He podido leer en un art\u00edculo de la prestigiosa Revista Nature, un art\u00edculo del premio Nobel de F\u00edsica<strong> Gerald \u00b4t Hoofft,<\/strong> en el que propone que la naturaleza probabil\u00edstica de la mec\u00e1nica cu\u00e1ntica, desaparecer\u00eda a la escala de Planck, en la que el comportamiento de la materia ser\u00eda determinista; a longitudes mayores, energ\u00edas m\u00e1s peque\u00f1as.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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UizESTS4YyNJdFkSPogAqLmR2VgiWT0GG6+lKL1psLi4xhcRlgjFnw5sxkfhOtzdgNL8AN9JH2kd3RQfswPjvqQ\/hTQR5OyhcVAeHTRX7i6g\/A0NNDlYr6pK+42\/Ku4bGoHV+jAKsrdQsNxB3MSOHZRmeKR3kZpLu7sIo0zPYsWF3JCjfwDbt1F07BlF1oEiiJIABJJsANSSdwA4mmqbNWPWViH4RpbpAeGdjcR+5m5qKHO18t1hURAixIN5GBtfNLvseS5QeIqmF6KuQq+I68p8SVxEjQqkYc9IGCguRKol89rkef6Nh2Vl8ZPK5+cd3t6zFvxNavai548O\/OLIe+J2QfuZKVvgg1XDGqAWfi6YhicqbgkHmND7xWgdDiMMsgBaWJxG9hdnRwWiZiBckZHUnkEqE2wcmszdGN+UDNIfsXAX7RXsvTDyb8okwUjPFBnuuU9K2a+oN8qhVB07d5130GTrRpi1NDiXbLM0l7ZnYkkc2Nzbs1plhUQrnn0PB95PLOPS79\/fWblwpHXBzJfRhz5MPRbsPgSNaA2ttVrZb1ti0onElhlOVL77GflPjpLHIC0fBk6y+JG49hseykfk\/IweSfW8Ub5O2WQGOMC\/EFy32KUwYiTP82WDHQZSQxvoALa7+FNcbiHW0fSM5W+dyxbrnRgpPAebfv5msmScsjo6uDDDBGkB\/IcvnukfYbsw+ygJHc1qdbCw8UaTYjptUQxocji0kwZARa5NkEjbtCBWcbfanW2PmoIMON9unk9uZR0antWIKbc5WoJrqKHr8gabKZz82yS9iE5v2bAP7hTrYuEROu43cO2kOCGtPH2iJLLIdeEmpYdj8XX4jhfzTpxrirMXkJ5PignEbSd3BBIserbS3K1t1aZ8CrYaLPljJzyE2sjEkRi4Hmn5q+gtruFZrA4XIwL7rXvvBHNSNCKI\/wDUDbREhgXRY1RLdqqM3716udNpsyxhJ\/44IXbbZo9yG3BgMynuZbg++s4YpZCOq2psLgge81zCSzFj0bOCd+UldO0ipz4phcZizHQsSST2XPCkym3t9HQx4o41S7C9tbPSCWSPNmKMy39k2v47\/GlF70TiJWk6zanKq35hRlF+2wA8Krw8V6yyza0aYwf2ciYA61p8djEVII7apCCewyu83vyyrWflw1hrVcjs7Fm1JNzUhnByYeSoLxEt91VRSujB0ZlYbipIPvFdh7aIyCtNqaEV7egzE4hGw0XTRefLKc0Voz1FiGYpbITdjwXdvpWdnxN+rnX2ZQYz7xmT94Uy2vYQYZfqSN96aRf\/AB0id6WojVJslPs+RSBYNfXqMsg96E8qhJhXCglW3kbjwC\/zqsmmrgjCxupYHpplNiR\/V4cj8\/fQShQdicxnkfdXRGeR9xq\/5XJ9I\/3m\/nXVxMp\/rH+8386nBlnVwrlL5GPW5HlRMGyHYAkogPF5EX90nN8KITDF8KWuSVnUG+ujRsR8UNM9h+TrMQWIUdvHwrPlzRxK5M0YPGyZnUFYDh9mRAXaRn36RIf88uW3gpp\/s+64d+jjEVpImDH5yTzZQTmYWU7tUVTvr6FsvyQwpiDM657budXjyNBRhfqG2tt2W9vxriz9Zx2l+TR\/w+N39HxnExO7Ekkk7ySST2knfQzx2r6H5TeTTQ+aVIO4j\/7v7Kxb4JuPOux4nkRyIw58bgWbOivh8UPqwn3TKP46Sy4WtZs3CnoMRpvWJe8mZCB+7XP0ekf6wZ5PowdF\/tGGt\/qqb8yN1b4tN6MTyOPZksPsyVyciE23ncq+0x0Ud5FFYfDCNlb5RErqQwyl5CGBuNY1K6EetTPagdxZj1R5qgBUX2VGg799IZICDRuEhmPNGWhz5VbNiGJk6OVAGIkUFZAAsqiVQLKRoHFJSjodRcbgQQwPcRp4U48oxdMJJ62GjB74meE\/CIUow+JZTdXKNuupse64oMe0H+ma7CQO2CRn+bCTuA0l1FpI0PV0u+sTaKCa7BjI4\/1OrfSMNfsLuXvN25ZaQ4fEE4fEq7kvmhlUsSS2QvG2p3m01+5Typdh8aQaLG91ITmw3uJr+hz79b+\/Wg8TsQg3A31LZO0AbXrcYGEMisSqgjTMDr2gAE27d1bFGMkceeXLhlo+eptJoxdTbSx4gjkwOhHYaVYrGwyHrRsrc436v3HBPua3ZRG0sG9syfOL6yXYeI85e5gKW4XBOx80gc26qjmSzaCsmWaekdnDDirGWzIwqtJGtibojM1ypIu73sAoVONrgutTjMca9VQ59ZwbfZTl7V+4V7a75MuHXdGLOw9KQnMw3blNl7ejF+FioNnO8d1Um288B3k6DxqY4qrLyzqkd2BiZHlGdssMYaWQKqL82mrABVGrGyDtcUDj9vSyyNJKI3LEkho0Nrm9gwAYAbhruprLgeiwuUyQo87BjdwfmYycg6gbzpcxP9itIn2afRlgbukVf9TLSlTlY76CoWifd803IkmM\/aOqeOYcyKrZWVirAgjeDv50LPhpI7Z1Zb7rjQ9x3Hwq\/C40WCSAso3Eecnsk7x9U6crb60p\/gS4XYzhx7KuWwZDvVr2va1xYgqe0EVf5aRwPKJw0iDEKJRorrcm0i3zKVKuGFrNuB41RFhbjMpDrxI3r7S71793ImoyYQuk0e8oOmTwAEq+KdbvjpeaN\/JAYpJPi+xDmC+bIDffYOPDdXoYsxqLQ078nMKrTKMp3isHkZHCLZ0fHw+7JJfYXgtgO6WCm9NMD5KPGDnW5\/Cvqmz8VhY4Qqp1rb6a7Hwcc4POvJT9VzzlwhHtnVfixxRcsiao+GY\/YL+qbUvfZnRi7V+hcfsRI1OYA+FfN\/KjyfzksoFqfg9Tlz9rIuNAf8aOSLlj2fLGCsf1qoeTK9vegP4UQuB0v8ow\/wB97+7JUsRslsx0sBe5qOzgizJpdEOdu0RguR45beNenxZbVROVPHT+Qf5S4ZRIsRniBiijiYfPE51GaXzYiP1juN\/Ck\/yKH\/qU8El\/NRQmJlZ2Z2N2YlieZY3J95qsCtEYsXaD\/kkP\/UA\/3clOfksXyAfPCwxL65H4xR6W37lvWYArSbKi6TA4hOMckEo7mEkLfF0q5qim9Ni35BEd2Jjv2pMPiENW\/oGUDMuWRRvaNg4HawHWUdrAUdhtkELnI0qeCwzNKgjJBzCxBII11sRqNKZNOKtsTDMpyqJ7YC2WUXPoEAWN3BOQ68sze+m0UfWBkzrIdw4E8yTS7Y0QR2eR8rCx14k6k17aW0xKD11BXdobt3V5\/M5Zcjro9j4ihh8dOVX+Pz\/5+jS7F2qVkIdjobb719FwW03KgA6WtXxjydu0gvrrX1vYLrcBt1ef9Wwxg7SGKXvYXOS66KNrbMaW9ybWrIY7YTDqqL692ljcknQDtOlfZpYky6gWrM7c2YrwOwNrEX7Rrv8AEUn0rzcjyKP0czPOGbG9UzAJaHDyCJrszxqZBp6MhYR3FwBp1tCb8BvCwOz79gp0+DHRxrwJeQ+JEa\/6Z99eawsPAD8gK+keBFShzZ4f1LNKM+ERXjdnDLcUhxGydMzEInrHjzCgase7dxIrUY\/GpHobMw9Hgvtkbz9UeJ4Vl9pY0uSWNz+A5AcB2CtWSpdAeJzj\/sEY94\/kMTJGrdDLJFeQZjaRRKpyA5QCVk0bNu31lztmcaBgo5Kkaj3KtaXYY6VMRh+MkedBzlgvIoHenSL3sKzb7JlIzZcqcHdljU9zOQG8L1gSUZNM7kZNliY4yD5xUe\/NVU\/eSx+NUzQw77SDmLqT3i6i4+PZxq2HAAHWeC\/LOzfFVI+NFzbOdhmTK5GvUZXP3Qc3wprUZIFycZfoEg2pHEfmorH1pCJD4LlCDxDU5wG33N2ZiSd5JJJ8TSbF7MzZWiBOZcwT0gQcrqB6VmBGmtrE77lfGkguMrab9Dp36UMJ8Cs2GOVUyM8hzaHUU48nULv0khZljBdrknqoC5GvPLl+1S6WKJiSshXsdTf3pe\/uFajZUEcWBd\/1hlfKNCq5YyrMfWYZsvq+aRegvlIOfxiIlW3z0vWLElV1HSMT1mNtQgN92pOg3EjTbMD4lMg1O5VGii+llUaDwrHYuZnYsxuf5aAADQAchWt\/9PsQwnFgWKq72GpORCRp7VqdCl2Z\/Ji5R+Ip8rWvMwXzEtGnsRjID42zd7Gs8a+heUWxI\/PMigHgo6Ru7Q5fewrJyx4Vd\/yhu7o4\/h1\/xqNceg\/HzKcQLCYx00U6HepsUb2lOhogRpJ5lkf1CeqfYYnQ\/VbwJ3V0fJTuGIXtvG\/wsv405i2RhY40kmkdmkXNHDdYWKXIDySESKim3VG9hrcC11uaQ+hRhJXjbTMrA9oIP4it15MYZsQZJigAhhlaRxoCrIyhSN2YltLWvY76Q\/prCxlRJgC5G4y4iRjbhbo1jzryBNuAIq7anlZiHh6OMRR4YG\/RwJkW\/Ayi5a+m9iRyvQucpaoXPD9oRYnCkHTVeY\/PiO42o52MbhYTe1tRvJsLmhsNPmYMNGHx7DTHD7aiWbNk0AHAAg8fjWHzVNaqzr+kxg4vlPi7Q1w+MxIte+7iK0Ox\/KmSLW5BoFfKeBrWAGnbUsVtSELc5SOWmtebnFyfyx1\/D08cfKLudr90x9ifLiSWwJFaHYuH6ZM0gGXjevjeF2rGJC7jTgBT0eXz5CiXC0ny\/Tsk3\/jW\/tswuWN46i1Eu8vxHcpEoAAJNuNv\/wCVi8Jgx0crDeQqADeS7Zj+7G3vq3G7Qlla9+De4gg\/jTTDQhdnyuo6wnhDa6hWjmtmtzYd27vPpPTcPs4lFvZ571KXKdx6M6+z40F5WufUSxP2nPVHgGoaTHqPMhiXtYGRv3zk\/dFS6KWUnIjNzIBsO9tw8aqOzHvYtEO+aH49fSuvUUY4X9kTtJz6MX7CD\/ZWs8icXnGJV0jIOGkY5USP9WySDWMDinG9ZcbKb6SD9tF\/urS+TODMcOMkzxH5gRC0sRGaaWNdTmsOqG38qCTiFJWmFY\/GiRAsfD0DbN3qfT7tD2HU0r2LjRFMj8Awv76WYxJF6zKQODb1Pcw0PgalDN0xsTaTg27P2P8AW5N7+YPLH3YcWI8WKwNSSNF5YbQw2YiGxRlU3I1UkA7x21jolzE2ubctat2tgJYn66spI0DAgkDTQHhS8EjdcVzcXjezHimdWfmLM030jfeS+IRF1IHfa5PYOVbbCY0WBBFfFYHYalrfj7hup3hvKBwAudiO4D43Nc3y\/S5ZZckdvxvVcPDhNVR9Vl29YdZ7AdtDbT8pQ8QjT02GnMAED3kn3VgYFOID5XcFEL2IDXAK5gNRrY37gaceTaK0yNJIqiL5wjcW6MXVAGtpoNe0mp4fo8ccuTMXneo4muMIhO0toETmNPR6l+AWMZSxPAXF79tLMdtwC4Q3O4vuPaFHojt3ns3Um21tS5bKeqTe\/F7ekezkOG\/eTSqEvIbKCx36cBzJ3Adp0r0+L4RSPKzwLJPmuxjLjCa9DAz3IsAN7E2Ve8\/kNTwBoYNGnnHpG9VTZB7T727l+9XMRjme1zYDcoFlXuUaeO88b0zk30T2lEZ4Tai4eRHhGZ0YMHYcQb2VNwBta5udfRoXyzw4GIZ1JKSBZY2JJJjkGZRc+rfKe1DSwG5AFySbADUk8gONaZsGJcFaRwsmFJuos79BKw0Kg6FZW3Ei3Ta2tWfLUXZqivj\/AAxaGnuzbMLGg\/6KOE7HneNB7rP+NPNgxYdmAHTL35H\/AAC07HKxXk\/6WBsTMrxORnQNLG533UDOrNxBQZrnUdGOFLyZX0DuGGhUsR+dOcbhDFMJIyJVRrsq+dk3PdDqRlJFxca76VyyLHI0cgY5CVV0IVmUebmuCCMtiDvtbhaynXKhmNuUE0LsNhGkkCLa7HQncBvLE8AACSeQrTbNmWUNEnmKuWO\/FVJOa3NiWY9rVTtjExwKYurLKwyzyoQo336KN1Fn3dZ7HMRYXAuQ9g7TiidWETE\/WkuvuVFPxocUvnZXkRcsTS7Kxs5mZtyqurO3mqO3mTwUXJ4CmOztoKiYhIrhOh1JsHkJmhW7W3CzGyA2HadaJ8qVL2df1Z1VQLKt9+g0vzO80lwMfzWJblEg9+Ig\/lR5YtdgYMiyQG2B2ncZW3UHtHBA6ilEUpBp3stZJbhVLW1J4KObMdFHaSKZ7irYh4XCXKAHsTZoknVXNo9WkPKNAXkPfkU27bUNtfHtNK8rCxc3yjco3Kg7FUBR2KK2OCwcSQ4h2mW5RY7RjpCOkYMwucqG6xsOqx3ms7iUwqnSOd++RIx90RsR96kdys2Rya2JosQwGXevqnUd\/Ye0WNXwnUNExVvVJAPcrbmHYbeNENi8OP8A2o8ZZPytVbYrDn\/21vZlb+IGif8ABtlKls9iMrE7rBQD3HQCuY3DujXYEA6g20J42O41oHTDRYeMyrKWluyIWVxHGrZc\/moQXZWAtuC31uKWYwYVyeiBj7CzMfHMAL9obwpcnzVEiqdgUcwGu\/4VIYkneTV2HwCM1jKgHNg4\/wAqsPjV+J2Uq7poj4yf7KyvH+jUskqFsst6Z7HwrObAXqo7OKRrIZIsrs6jSQm6BC2mTT9YKKwG0hCrBZtTyQn3Xt+NBkxTcagN8eeLmnkbo2G09nxYXDaWMrgb\/RUHeeQJt32pL5H4wGZsP5wxKNG2axXOAXhYKeIkVdTzOgvSTF45JDd5pm7ejX\/movybaAYrDlZJriaEi8aAX6Rd\/wA7R4cHtwp7B8nOsstLQkxuJd7ZmLDgCdB3DcPChKcY6HDh3HSSizMNIkO4n\/vCh+iw30s37BP+etsZaMKAQaf4OQrgJreniMOp7lixDfiRS7osN9LL+xT\/AJqdQwwnAyASvYYmIkmLcTDOALCQ+qdb0M2F9GejxLoSVYrztx7xuI76ms6E3IyN6yDS\/anD7Nu6iDgoN5me3PolH+aUH3XqQOET6SQ8yAF+7cEHxI7KPkDQwk26ZMP0Tp1BxzHKGtvVTuPdS7buCbDzyQ5rmNimYaZrHeOIB3jsNR+WQk6xO3ABpQAByCogsO6n3lLionaGYwK3SwRMSXlHWQGFho3OHfQSk3JWgI444+jIAUZhoSaYxNhm34d19ib8nRvxphDhsOfMmyngJVyj76Fh4sFFM\/pU8jXQ28i4wsyg+mGT76Mg+JpDt7ahkN924i2luRFt1G4TpYsThswsrTQ5WBBVh0i+a6kq3gay2MbUiq5K9CoY3KSnLsLglSU9fWThdsiueGY+ifEA8wd\/Mek4WzLljBtlUAKrWvZlG57etroaWxjWt\/5IspiZZwrRNli6480MRY5rhgFNmsDplq+L7Q2eRQ7MECb0dhcMzgnco852uEXsJ5\/VFyeVE42dIpGT5LEHVipzGV7MCQRlL5TY8waX4zGvJbMb20AsAqjkqrZVHcBVxk2tFtJl8uNCArDcAizOdHfmNPMX6o38Sdwv8nNpLDMpcExMDHKo4xSDLIO8A5h2qKFTZ9gGlYRA6gEEuRzWMa203tlB51NJcMpFklk7WdYwfsKCf36GVNUMiT2xs1oJniY3KMRcbmG9WHYwIYdhFPfJPDnPflrV8s8U+Him6BS0doHGeS4VVzQNv1uoZLn6IU2wAgjgZ7PGW0BuH+BCn40zx3+fo5vnyajwXfRjNtykSEgkEG4INiDzBG6rNo4U4gRSpYyPEM4uq3KM0Wdb2G6NQR2g8dKttYU6yKyyIN7L6NzYZ1PWS\/Mix4E0NM18LGfo5JE8HCuvxV6VllcrRswR440mVtEsv6s5W+jY7\/Yc6HuNjyvQTIyGxBDDeCLEd4NGnBRt5k6nskUxn39ZPewqcs00dlkUOtuqJAHW31HHD2Wqn+hw02Pjw6dE+7h2GiTs8iCcAElmhRbC5JLM9gN5\/V8OVI8Pj4wb\/Jo79jz28R0l\/jWxn20Vw0UXViaQdKwS4ORhliBYsWN1DPqd0i0TnyXH7Mbw+1JzXRmTs+OHXEElvoEIzf3r6iMdmra7l30HjdqvJZSQqL5saDLGvaF4n6xux4k1LGQW7qXutVwrsfGakh5hcSRhJD\/3oB\/h4k0B096twi\/0Sfslw5+E6\/xUqzVUZEljTDHANQWLkLnh38KoEtHbGe+IhB3GWO\/dnW9E5aJGLTDfK1h8pkRb5YrQL2LAoi+JQnvY0ipnPHLPLIUjeQl3JyKzaliT5o7akdhzA2fo4v7SWJCO9S2b4UMZJIPdiwNTTYGDM88URNg7AE+qu928FBPhXRsuIHr4vDj2RO\/+WK3xpx5P4fCo0rjEuxTD4hurARa8TR3BeQXI6Tdp3ihnNVoJNiTau0A4VEQJEjSNGupIEhU9ZmJLGyrr2Uspyy4LjJiT3RRL\/wCY1A\/IeeKPhCPzNSMkkQVMKc+S8HzplJsIFE5HFhHLHZByLFgL8L1DPgfVxX3oR\/DTbY74PosUwGJA6FAbvFezYmDdZOajfwvUlPRNmZxcmZmbmSfeb\/nQ9qcu2B5YoeMJ\/IVy2A9bFD7EJ\/jFEppFUJwK0ER\/\/HOLajFR3PMNBLYHnYobcrnnQ4gwROk86+1h0P8AlnpthsLhzg8QExaH53Dt145ktYTrrlVt+fhyoZzTL+jJNXstNX2M3oS4eT2ZkU\/dlKn4UNi9nzRC7xSKOZU5fBtx8DTFNAuyiNaf42QHCYX6rYhPc0clv8Y1nOlphNP\/AESMcenmPvjw4\/KhlLoqm1RW2ItVL4k0KXrl6vmUsaRofJLaEi4qFVPVeaLMhAZGHSLqVOlxbRt44EVB8JHiOtAcrnUwOdbn6Jzo41802flm31X5ID+mYf8AtAfcCfyoTCwZrdwpajctBzkkthGE2e2fKVIINiCLEHtB3Ux23jgqLCu4b+01e23GiQK2WUgWHSDMVHINcMB2Aikcu01Jv8nhvzvOfgZSK0OTjGjLCDyZFN9Ib7cw7YlY8Wgv0gyTG9gk8YAcsToodcslydSzjhSYyLH5lmf1yNF9hTx+sfADfT7yb2iTmjxIAwkwCv5saxkG6TRDQF0NzYAlgSDvoLa+y4sPK8UzuzKbHo1AU8QQ7m9iLEHLuIrPB8XTNclTELsSSSSSd5OpJ5mpRJej1fDfRTH++T8OgpjgYcOSLxTAf2yH4dAPxrQt\/QucuKG3kXhixkiO6VCAPrp85H43XL9s0PtvH9XIDoKaYSaGMqYpcrKQw6RbC4Nx1kLcuIFIfLPBtFO\/VPRszGNt6sh6y5WGh6pG6o5qLpfZh9t5ZqchFHjWRwyGxHxB3gjcQeIOhrT+TeyY8YJI06pOSRornqlM63Tmh6Xjqu430JxrU28nNryYaQyR+cVK+BKn+EUmas6cVqhVamuxsNLI2SO1iCzZiOjVV1Z5L6KoHpb9wGpAottgEedNh17OlDH\/AAg1M9pYOOCBcOMRCrvllmNsQbggNBHcQ+aFOcg65nGnVFXOf0gE7Ao4sDGxPSNMw82MoY4XbtkZ8+T6pVSd2YUm2niZWkZ5c2djmJItfutpbgLaAAAbquOAQnTFQePTj4tCBVkeElXqpJDIvqiSIqf7uQjXttVJLuwuweDGX0apSwg6irJYMovLhWX6yMyD3sGX3V3D4vDj+rmPZ00YHv6Gi9z8iXi3cS\/DxEYTEab5MOB32nb8BS3B7LmmJ6ONmA3sBZV9pz1V8SK1mK2pHFhYlWCNWlLS9e8pCreONrOMmp6T0dwHOs5tLHSzW6SRnA3Anqr7KDqr4AUtJvaC5VpkDgIY\/wBbiAT6kI6Q9xkNkHeC1Swu1ESROihRbMvWf519DzYZAe5RS1kqKqbjvFRxDTsP2ztGZ5JFeV2UOwyljlFiRou4e6loNF7YW08w5SSf5jQdB0ESz0Zs\/FZRLr50TJ7yp\/KgK7VNkJZ65mqNeqWQlmovCY0okyfSKq92WRJP4KCrtS2Q7mr2ao16pbISzUVBi7RSJ6+T90k\/nQddqWQ6TV2FxskZvG7J7LFfwND12pZA87ULfrUSTtK5W++lifG9GS4eFoYrSdFdpCBJdhc5FPXQaebxXxpKBTPHRnocN2pIf8Vx\/DV0QrxGyJkXPkzJ9IhDp4uhIHjahUjq\/ByPG2ZHZG9ZWKn3jWm36bv+ujhmPFmTK573iKsftE01RYDl+CfkjFlxeHJ3dLGPBmCn8aFxUnRXS2o0PYRofwqw7TgJFoZEN9Ms439maIn40+27gBKpxsMCgOwMolZlMUrhmYWfIhRiCVbUa2sCLVTnTAeNtXIxao8hJtcDedwHeToKmrIm6ztzPmDuB87x07DR02ELWz4mAW3LmZgvcsSEDwqtNnw8cVF4JOf\/ABijTT7GdATTszXYknmfw7uytJtFenwkM3pxf0eTtCjNA33Myf3NAQ7JjO7Ew+IxC\/jDb41qdgbFcx4iJWikzxZgI5EY54mzr1L5vNzjd6VVOuwZz+NGQwuFo55QoqOPjeJsroyNyYFT7jrSqfEXp\/NVoycJZHbLZ8Wb0z2rtJ0MRFmWTD4cujDMjlUydZefzY6wsw4EVnM1Ndvi3yf\/AONF8cx\/Os03bNkI8VR6bZyyAyYe7AC7RHWSPmbf1ifXG70gOImFjqjDSMrAqSpBuCCQQeYI1BrXbJmEgLTRI59fVGJ+tkIDHtIv20UYsHLkUFdguwYVmnjRvNZhm9gav+6DQu2cSZpHlO92ZrcsxuB3AaeFQ8m5OtK3FMPOw72jMY\/1KBae9WmuQDg49FLx1URRYauFaZotTaObPEhcLHmzMQoCkgkk2UC3Ek2p3tvEwxEQiOOZozaWZs15XB66qylSIwbqDvbU31FpeTC9H02IG+GIsh5SORDGfsmQt9gUgmSlPchikizam0GmcyNYE2FgLKqgBVVQNyqAAByFBhzUujr2SjSS6JpklkphsPCdLiYU9aRAe7MMx916o2XgGmkSJAMzsqLc2F2YKLngLmmc08WHmk6AM1kkiWRzY5mGRplUDq3UsFUnTMCTcWpcn9EUVYnx755Hf12ZvvEn86FKVa16Y4PYski3QoeFrsD8Vt8alKtl7E+WppETew3C57hWhj8k8SfQH3l\/nTTZ\/kjMseIZjGLxBVuSdWljveyn0Q3wpToiZhrV6tDN5OZfOxEC\/tz+EJoLE7LjX\/3UB7AMR+cIoQhVXaL+Sx\/Tp92X\/ZV6YCMxs3TJoUF7SaZs53Zfq\/CoQWV6i\/kifTx+6X\/ZROG2QHNhPF49L\/x1CCy1WCPqk9oHvBP5VoU8kZT5skLdxkH4ximqeSc\/yORbIW6eI6Hh0c4OpHO1Qow2WpBKb47YskS5nKDsuST+7b40ssadGKKZ5Fp9jkBweGcC+U4iMntDpKAfCb4UhCVpfJgl4sVA2qtA8qjgJISsgYciUV1vyNquarZKtMzbSGooRe5Fxyvb41bJFrUejpiplWia4xh5nU9nQ+LecffT\/wAkHMjzYc6\/KInUX+kQdNEST9aPL9s1nxHTDYuL6GaKX6N0f7jBvyqpxVFqV6Ani1qaR0x2\/CIsRNGNySyIO5XYD4ClTy0UZKhFyeglZbU18mcaPlUIO5nCHuk+bPwes00lGbBlIxUB5TRH3OtBOVoZCFO2Ex7dnQZM+ZeMcgEkem\/qPcDvFj214vhZ94+TPzBZ4Cdd6m8kfeC47AKW44\/OP7bf5jQ4NKoYkG4zZ0kLASKRcXU71cesjjRx2gmjturcYf8A+NF8C4\/Khtm7VljBQENGTdonAeNu0odx+sLEcDWpxOHw80OFc5oD0bJp85H1JpNNWzjz7+ly4a1u1ZU9KzLYDCkmmOPxwSyLwpp+iDlPRSRvzI6QW+8gpDjNnKrES4iNW5BZWP8AkA+NafcjFUjKsbyyuXR\/\/9k=\" alt=\"Sacudidas cu\u00e1nticas mueven objetos de 40 kilos\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El mundo de lo muy peque\u00f1o (el micro espacio), a nivel at\u00f3mico y subat\u00f3mico, es el dominio de la f\u00edsica cu\u00e1ntica, as\u00ed nunca podr\u00edamos saber, de acuerdo m con el <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a>, y, en un momento determinado, la posici\u00f3n y el estado de una part\u00edcula. Este estado podr\u00eda ser una funci\u00f3n de la escala espacio-temporal. A esta escala tama\u00f1os todo sucede demasiado deprisa para nosotros.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/universocuantico.files.wordpress.com\/2008\/12\/cuerdascuantica.jpg?w=300&amp;h=225\" alt=\"cuerdascuantica.jpg\" width=\"300\" height=\"225\" border=\"0\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El &#8220;universo cu\u00e1ntico&#8221; nada es lo que parece a primera vista, all\u00ed entramos en otro mundo que en nada, se parece al nuestro<\/p>\n<p style=\"text-align: justify;\">\u00a0Cuando hablamos de la mec\u00e1nica cu\u00e1ntica, tenemos mirar un poco hacia atr\u00e1s en el tiempo y podremos darnos <a id=\"_GPLITA_2\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.eluniverso.org.es\/2013\/07\/quedan-muchos-misterios-por-desvelar\/#\">cuenta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> del gran impacto que tuvo en el devenir del mundo desde que, en nuestras vidas, apareci\u00f3 el \u00e1tomo y, m\u00e1s tarde, sus contenidos. Los nombres de Planck, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/13\/quedan-muchos-misterios-por-desvelar\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, Bohr, Heisenberg, Schr\u00f6dinger, Pauli, Bardeen, Roentgen, Dirac y muchos otros, se pudieron a la cabeza de la lista de las personas m\u00e1s famosas. Aquel primer premio Nobel de F\u00edsica otorgado en 1900 a Roentgen por descubrir los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/13\/quedan-muchos-misterios-por-desvelar\/\"><a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a><\/a>, en el mismo a\u00f1o llegar\u00eda el \u00a1cuanto! De Planck que inspir\u00f3 a <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/13\/quedan-muchos-misterios-por-desvelar\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> para su trabajo sobre el Efecto fotoel\u00e9ctrico que tambi\u00e9n, le valdr\u00eda el Nobel, y, a partir de ese momento, se desencaden\u00f3 una especie de <a id=\"_GPLITA_0\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.eluniverso.org.es\/2013\/07\/quedan-muchos-misterios-por-desvelar\/#\">carrera<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> alucinante por saber sobre el \u00e1tomo, sus contenidos, y, de qu\u00e9 estaba hecha la materia.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Cristian Camilo Roncancio Alfaro Fundamentos de F\u00edsica Moderna ...\" width=\"357\" height=\"200\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0 La conocida como Paradoja EPR y los conceptos de Tiempo y <a id=\"_GPLITA_1\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.eluniverso.org.es\/2013\/07\/quedan-muchos-misterios-por-desvelar\/#\">Espacio<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, presente, pasado y futuro<\/p>\n<p style=\"text-align: justify;\">Fueron muchas las pol\u00e9micas desatadas a cuenta de las aparentes incongruencias de la moderna Mec\u00e1nica Cu\u00e1ntica. La paradoja de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/13\/quedan-muchos-misterios-por-desvelar\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Podolsky-Rosen, denominada \u201cParadoja EPR\u201d, trata de un experimento mental propuesto por Albert <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/13\/quedan-muchos-misterios-por-desvelar\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, Boris Podolsky y Nathan Rosen en 1935. Es relevante, pues pone de manifiesto un problema aparente de la mec\u00e1nica cu\u00e1ntica, y en las d\u00e9cadas siguientes se dedicaron m\u00faltiples esfuerzos a desarrollarla y resolverla.<\/p>\n<p style=\"text-align: justify;\">A <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/13\/quedan-muchos-misterios-por-desvelar\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> (y a muchos otros cient\u00edficos), la idea del entrelazamiento cu\u00e1ntico le resultaba extremadamente perturbadora. Esta particular caracter\u00edstica de la mec\u00e1nica cu\u00e1ntica permite preparar estados de dos o m\u00e1s part\u00edculas en los cuales es imposible obtener <a id=\"_GPLITA_3\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.eluniverso.org.es\/2013\/07\/quedan-muchos-misterios-por-desvelar\/#\">informaci\u00f3n<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> \u00fatil sobre el estado total del sistema haciendo s\u00f3lo mediciones sobre una de las part\u00edculas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.uco.es\/hbarra\/Blog\/entrelazamiento.gif\" alt=\"\" width=\"440\" height=\"345\" \/><\/p>\n<p style=\"text-align: justify;\">Por otro lado, en un <a id=\"_GPLITA_5\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.eluniverso.org.es\/2013\/07\/quedan-muchos-misterios-por-desvelar\/#\">estado<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> entrelazado, manipulando una de las part\u00edculas, se puede modificar el estado total. Es decir, operando sobre una de las part\u00edculas se puede modificar el estado de la otra a distancia <strong><em>de manera instant\u00e1nea<\/em><\/strong>. Esto habla de una correlaci\u00f3n entre las dos part\u00edculas que no tiene <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/13\/quedan-muchos-misterios-por-desvelar\/\"><a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a><\/a> en el mundo de nuestras experiencias cotidianas. Cabe enfatizar pues que cuando se mide el estado de una part\u00edcula, enseguida sabemos el estado de la otra, lo cual aparentemente es instant\u00e1neo, es decir, sin importar las distancias a las que se encuentren las part\u00edculas, una de la otra, ambas saben instant\u00e1neamente el estado de la otra.<\/p>\n<p style=\"text-align: justify;\">El experimento planteado por EPR consiste en dos part\u00edculas que interactuaron en el pasado y que quedan en un estado entrelazado. Dos observadores reciben cada una de las part\u00edculas. Si un observador mide el momento de una de ellas, sabe cu\u00e1l es el momento de la otra. Si mide la posici\u00f3n, gracias al entrelazamiento cu\u00e1ntico y al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/13\/quedan-muchos-misterios-por-desvelar\/\"><a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a><\/a>, puede <a id=\"_GPLITA_4\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.eluniverso.org.es\/2013\/07\/quedan-muchos-misterios-por-desvelar\/#\">saber<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la posici\u00f3n de la otra part\u00edcula de forma instant\u00e1nea, lo que contradice el sentido com\u00fan.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 68px;\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/0\/0f\/S-p-Orbitals.svg\" alt=\"\" width=\"572\" height=\"177\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Animaci\u00f3n que muestra dos \u00e1tomos de ox\u00edgeno fusion\u00e1ndose para formar una mol\u00e9cula de O<sub>2<\/sub> en su estado cu\u00e1ntico fundamental. Las nubes de color representan los orbitales at\u00f3micos. Los orbitales 2s y 2p de cada \u00e1tomo se combinan para formar los orbitales \u03c3 y \u03c0 de la mol\u00e9cula, que la mantienen unida. Los orbitales 1s, m\u00e1s interiores, no se combinan y permiten distinguir a cada n\u00facleo. Lo que ocurre a escalas tan peque\u00f1as es fascinante.<\/p>\n<p style=\"text-align: justify;\">Si nos pudi\u00e9ramos convertir en <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, por ejemplo, sabr\u00edamos d\u00f3nde y c\u00f3mo estamos en cada momento y podr\u00edamos ver asombrados, todo lo que estaba ocurriendo a nuestro alrededor que, entonces s\u00ed, ver\u00edamos transcurrir a un ritmo m\u00e1s lento del que podemos detectar en los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> desde nuestro macro-estado espacio temporal. El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, bajo nuestro punto de vista se mueve alrededor del n\u00facleo at\u00f3mico a una velocidad de 7 millones de km\/h.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.lanubeartistica.es\/dibujo_artistico_1\/Unidad3\/DA1_U3_T3_Contenidos_v02\/PROPORCIONES_CUERPO_EDADES_01.JPG\" alt=\"1. El tama\u00f1o de las cosas. |\" width=\"691\" height=\"691\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">A medida que se asciende en la escala de tama\u00f1os, hasta el tiempo se va ajustando a esta escala, los objetos, a medida que se hacen mayores se mueven m\u00e1s despacio y, adem\u00e1s, tienen m\u00e1s duraci\u00f3n que los peque\u00f1os objetos infinitesimales del micro mundo cu\u00e1ntico. La vida media de un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> es de unos 15 minutos, por ejemplo, mientras que la vida media de una estrellas se puede contar en miles de millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">En nuestra macroescala, los acontecimientos y ,los objetos se mueven a velocidades que a nosotros nos parecen normales. Si se mueven con demasiada lentitud nos parece que no se mueven. As\u00ed hablamos de escala de tiempo geol\u00f3gico, para referirnos al tiempo y velocidad de la mayor parte de los acontecimientos geol\u00f3gicos que afectan a la Tierra, el tiempo transcurre aqu\u00ed en millones de a\u00f1os y nosotros ni lo apreciamos; nos parece que todo est\u00e1 inm\u00f3vil. Nosotros, los humanos, funcionamos en la escala de a\u00f1os (tiempo biol\u00f3gico).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 0px;\" src=\"http:\/\/1.bp.blogspot.com\/-tsUu9K01rXc\/T-D0lc8m8lI\/AAAAAAAARfE\/bftjeL29uUU\/s640\/linea-tiempo-cosmico.jpg\" alt=\"\" width=\"509\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">El Tiempo Cosmol\u00f3gico es a\u00fan mucho m\u00e1s dilatado y los objetos c\u00f3smicos (mundos, estrellas y galaxias), tienen una mayor duraci\u00f3n aunque su movimiento puede ser muy r\u00e1pido debido a la inmensidad del espacio universal en el que se mueven. La Tierra, por ejemplo, orbita alrededor del Sol a una velocidad media de 30 Km\/s., y, el Sol, se desplaza por la Galaxia a una velocidad de 270 km\/s. Y, adem\u00e1s, se puede incrementar el tiempo y el espacio en su andadura al estar inmersos y ligados en una misma maya el\u00e1stica.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.merceriabotton.es\/20330-large_default\/malla-elastica-calada-negra-de-3cm.jpg\" alt=\"Malla el\u00e1stica calada negra de 3cm\" width=\"541\" height=\"541\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">As\u00ed,\u00a0 el espacio dentro de un \u00e1tomo, es muy peque\u00f1o; dentro de una c\u00e9lula, es algo mayor; dentro de un animal, mayor a\u00fan y as\u00ed sucesivamente&#8230; hasta llegar a los enormes espaciosa que separan las estrellas y las galaxias en el Universo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es un c\u00famulo de galaxias? \u2013 astroyciencia: Blog de astronom\u00eda ...\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"C\u00famulo estelar \u2014 Astronoo\" width=\"274\" height=\"196\" \/><\/p>\n<p style=\"text-align: justify;\">Distancias astron\u00f3micas separan a las estrellas entre s\u00ed, a las galaxias dentro del c\u00famulo, y a los c\u00famulos en los supe-rc\u00famulos<span style=\"color: #ffffff; font-family: ARIAL,HELVETICA; font-size: medium;\">a u<\/span><\/p>\n<p style=\"text-align: justify;\">Las distancias que separan a los objetos del Cosmos se tienen que medir con unidades espaciales, tal es su inmensa magnitud que, nuestras mentes, aunque podamos hablar de ellas de manera cotidiana, en realidad, no han llegado a asimilarlas.Y, a todo \u00e9sto, los f\u00edsicos han intentado con denuedo elaborar una teor\u00eda completa de la gravedad que incluya la mec\u00e1nica cu\u00e1ntica. Los c\u00e1lculos de la mayor\u00eda de las teor\u00edas propuesta de la \u00abgravedad cu\u00e1ntica\u00bb arrojan numerosos infinitos. Los f\u00edsicos no est\u00e1n seguros si el problema es t\u00e9cnico o conceptual. No obstante, incluso prescindiendo de una teor\u00eda completa de gravedad cu\u00e1ntica, se puede deducir que los efectos de la teor\u00eda cu\u00e1ntica, habr\u00edan <a id=\"_GPLITA_13\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\">sido<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> cruciales durante los primeros 10<sup>-43<\/sup> segundos del inicio del universo, cuando \u00e9ste ten\u00eda una densidad de 10<sup>93<\/sup> gramos por cent\u00edmetro c\u00fabico y mayor. (El plomo s\u00f3lido tiene una densidad de aproximadamente diez gramos por cent\u00edmetro c\u00fabico.) Este per\u00edodo, que es el que corresponde a la era de Planck, y a su estudio se le llama cosmolog\u00eda cu\u00e1ntica. Como el universo en su totalidad habr\u00eda estado sujeto a grandes incertidumbres y fluctuaciones durante la era de Planck o era cu\u00e1ntica, con la materia y la energ\u00eda apareciendo y desapareciendo de un vac\u00edo en grandes cantidades, el concepto de un principio del universo podr\u00eda no tener un significado bien definido. En todo caso, la densidad del universo durante este per\u00edodo es de tal magnitud que escapa a nuestra comprensi\u00f3n. Para prop\u00f3sitos pr\u00e1cticos, la era cu\u00e1ntica podr\u00eda considerarse el estado inicial, o principio, del universo. En consecuencia, los procesos cu\u00e1nticos ocurridos durante este per\u00edodo, cualquiera sea su naturaleza, determinaron las <a id=\"_GPLITA_11\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\">condiciones<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> iniciales del universo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"gran-muralla-galaxias\" src=\"http:\/\/www.blogodisea.com\/wp-content\/uploads\/2010\/12\/gran-muralla-galaxias.jpg\" alt=\"gran-muralla-galaxias\" width=\"576\" height=\"389\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Una cosa nos ha podido quedar clara: Los cient\u00edficos para lograr conocer la estructura del universo a su escala m\u00e1s grande, deben retroceder en el tiempo, centrando sus teor\u00edas en el momento en que todo comenz\u00f3. Para ello, como\u00a0 todos sabeis, se han formulado distintas teor\u00edas unificadoras de las cuatro fuerzas de la naturaleza, con las cuales se han modelado acontecimiento y <a id=\"_GPLITA_3\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\">condiciones<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> en el universo primitivo casi a todo lo largo del camino hasta el principio. Pero c\u00f3mo se supone que debi\u00f3 haber habido un \u00abantes\u00bb, aparece una barrera que impide ir m\u00e1s all\u00e1 de una frontera que se halla fijada a los 10<sup>-43<\/sup> [s] despu\u00e9s del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, un instante conocido como \u00abmomento de Planck\u00bb, en homenaje al f\u00edsico alem\u00e1n Max Planck<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"EL MURO DE PLANK | Jorge Barbi\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"EL MURO DE PLANK | Jorge Barbi\" width=\"309\" height=\"205\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0<strong>\u00a0 \u00a0 \u00a0 \u00a0Muro en la <a href=\"#\" onclick=\"referencia('planck era de',event); return false;\">Era de Planck<\/a>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Comienzo del Tiempo 0,0<\/strong><\/p>\n<p style=\"text-align: justify;\">Esta barrera existe debido a que antes del momento de Planck, durante el per\u00edodo llamado la \u00abera de Planck o cu\u00e1ntica\u00bb, se supone que las cuatro fuerza fundamentales conocidas de la naturaleza eran indistinguibles o se hallaban unificadas , que era una sola fuerza. Aunque los f\u00edsicos han dise\u00f1ado teor\u00edas cu\u00e1nticas que unen tres de las fuerzas, una por una, a trav\u00e9s de eras que se remontan al momento de Planck, hasta ahora les ha <a id=\"_GPLITA_4\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\">sido<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> pr\u00e1cticamente imposible armonizar las leyes de la teor\u00eda cu\u00e1ntica con la gravedad de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> <a id=\"_GPLITA_5\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\">general<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/28\/fisica-la-era-cuantica-y-otros-fascinantes-conceptos\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, en un s\u00f3lo modelo te\u00f3rico ampliamente convincente y con posibilidades claras de ser contrastado en experimentos de laboratorio y, mucho menos, con observaciones.<\/p>\n<p>&nbsp;<\/p>\n<p><iframe loading=\"lazy\" title=\"James Webb: el telescopio de la NASA que cambiar\u00e1 nuestra manera de ver el universo\" width=\"500\" height=\"281\" src=\"https:\/\/www.youtube.com\/embed\/EUPUiBaQYcs?feature=oembed\" frameborder=\"0\" allow=\"accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture; web-share\" referrerpolicy=\"strict-origin-when-cross-origin\" allowfullscreen><\/iframe><\/p>\n<p>&nbsp;<\/p>\n<p><a href=\"https:\/\/youtu.be\/ZDO_sTSjspQ\">https:\/\/youtu.be\/ZDO_sTSjspQ<\/a><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El relato del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> empieza despu\u00e9s de la era de Planck, y el muro de Planck es la frontera.\u00a0<b>El muro de Planck es el l\u00edmite del conocimiento del universo<\/b>. Cuando se construy\u00f3 el Telescopio Espacial James West,\u00a0 se pensaba en que se podr\u00eda llegar al instante mismo del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Sin embargo, nos tropezamos con el llamado !Muro de Planck&#8221;, esa \u00c9poca en la que en el Universo todo era oscuridad, los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> estaban confinados y no se hab\u00edan liberados, por lo que el Universo era opaco, y, cuando surgieron los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> se hizo transparente. As\u00ed que el Telescopio (los telescopios), que captan las imagen que les trae la Luz, solo pueden legar a captar los objetos cuya luz\u00a0 les llega, y, en ausencia de luz&#8230;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Y despu\u00e9s de todo esto, s\u00f3lo una caso me queda clara: <strong>\u00a1Lo poco que sabemos! <\/strong>A pesar de la mucha imaginaci\u00f3n que ponemos en las cosas que creemos conocer.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/s1.abcstatics.com\/media\/ciencia\/2017\/05\/22\/1201647722-kdc--160x110@abc.JPG\" alt=\"La materia ordinaria solo forma parte del 5 por ciento del Universo: el resto es materia y energ\u00eda oscuras\" width=\"356\" height=\"245\" \/><\/p>\n<h1 class=\"voc-title\" style=\"text-align: justify;\">Catherine Heymans: \u00abNo sabemos nada del 95% del Universo\u00bb<\/h1>\n<p style=\"text-align: justify;\">&#8220;En el Universo nada es lo que parece. Y la inmensidad que nos rodea, con billones de estrellas repartidas en cientos de miles de millones de galaxias es, en realidad, solo una peque\u00f1a parte de lo que realmente hay \u00abah\u00ed fuera\u00bb. O, para ser m\u00e1s concretos, menos del 5% del total. <strong>El restante 95% nos es totalmente desconocido\u00a0<\/strong>. Es lo que los cient\u00edficos llaman \u00abel Universo oscuro\u00bb, y cientos de investigadores est\u00e1n, literalmente, obsesionados por comprenderlo.&#8221;<\/p>\n<p><strong>Con raz\u00f3n dec\u00eda aquel Fil\u00f3sofo:\u00a0<\/strong><\/p>\n<p><strong>&#8220;Cambiar\u00eda todo lo que se, por la mitad de lo que desconozco.&#8221;<\/strong><\/p><\/blockquote>\n<p style=\"text-align: justify;\"><strong>Emilio Silvera V\u00e1zquez<\/strong><\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F03%2F23%2F%25c2%25a1fluctuaciones-de-vacio-%25c2%25bfque-son%2F&amp;title=%C2%A1Fluctuaciones+de+vac%C3%ADo%21+%C2%BFQue+son%3F' 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; 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De acuerdo a una formulaci\u00f3n de este principio energ\u00eda y tiempo se relacionan de la siguiente forma: &nbsp; Esto significa que la conservaci\u00f3n de [&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":[148],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10583"}],"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=10583"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10583\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=10583"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=10583"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=10583"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}