{"id":5107,"date":"2024-03-18T09:10:36","date_gmt":"2024-03-18T08:10:36","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=5107"},"modified":"2024-03-18T09:11:01","modified_gmt":"2024-03-18T08:11:01","slug":"%c2%bfpodria-ser-el-valor-de-g-decreciente","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2024\/03\/18\/%c2%bfpodria-ser-el-valor-de-g-decreciente\/","title":{"rendered":"\u00bfPodr\u00eda ser el valor de G decreciente?"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/_ms_ATMCR9jA\/TVHvKuC1I4I\/AAAAAAAAGao\/ejZuDdH34nE\/s1600\/image002.jpg\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<strong> \u00a0 Estas son a modo de muestra de otras muchas que existen<\/strong><\/p>\n<p style=\"text-align: justify;\">Pero, \u00bfQu\u00e9 son en realidad las constantes? Aunque apenas hemos comenzado a profundizar sobre este tema, ahora que tenemos m\u00e1s clara la identidad de algunas constantes ser\u00e1 m\u00e1s f\u00e1cil definirlas. Una constante f\u00edsica\u00a0es el valor de una magnitud que permanece invariable en los procesos f\u00edsicos a lo largo del tiempo. Las magnitudes pueden variar, cosa que tiene sentido, o estar\u00edamos ante un universo muerto. Sin embargo, como ve\u00edamos, existen valores que no lo hacen, convirti\u00e9ndose en aut\u00e9nticas piedras de toque existenciales.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las constantes universales. Magnitudes inamovibles en un universo cambiante de Jes\u00fas Navarro: Como Nuevo Encuadernaci\u00f3n de tapa dura (2015) | La Vieja Factor\u00eda de Libros\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTrh-Exe0ssNyPJUUpEBKUaduUt0FwEtbj4Qw&amp;usqp=CAU\" alt=\"Constantes universales: Astronom\u00eda #7 - YouTube\" width=\"337\" height=\"189\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Si algunas de estas constantes variara, probablemente el universo dejar\u00eda de ser como es. Los valores son muy finos, verdaderamente delicados, lo que ha llevado a numerosas cuestiones filos\u00f3ficas:\u00a0\u00bfpor qu\u00e9 justo estos valores? Unas cifras constantes que permiten la existencia. Pero dejando de lado las hip\u00f3tesis y c\u00e1balas m\u00e1s d\u00edscolas, lo cierto es que por el momento no concebimos que el universo pudiera ser de otra forma. Los valores son lo que tienen que ser, sin m\u00e1s.<\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"constantes universales \u2013 Azucena Guve Studios\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Constante de gravitaci\u00f3n universal - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Nadie ha sabido responder a la pregunta de si las constantes de la naturaleza son realmente constantes o llegar\u00e1 un momento en que comience su transformaci\u00f3n. Hay que tener en cuenta que para nosotros, la escala del tiempo que podr\u00edamos considerar muy grande, en la escala de tiempo del Universo podr\u00eda ser \u00ednfima. El Universo, por lo que sabemos, tiene 13.750 millones de a\u00f1os. Antes que nosotros, el reinado sobre el planeta correspond\u00eda a los dinosaurios, amos y se\u00f1ores durante 150 millones de a\u00f1os, hace ahora de ello 65 millones de a\u00f1os.\u00a0 Mucho despu\u00e9s, hace apenas 2 millones de a\u00f1os, aparecieron nuestros antepasados directos que, despu\u00e9s de una serie de cambios evolutivos desemboc\u00f3 en lo que somos hoy.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/4.bp.blogspot.com\/_tTFdYezGXMQ\/SWJJ_wJoZpI\/AAAAAAAACBA\/sfoFaxeFFDU\/s400\/cazador.jpg\" alt=\"\" width=\"350\" height=\"231\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Mucho tiempo ha pasado desde que esta imagen era el presente, y, sin embargo, para el Universo supone una \u00ednfima fracci\u00f3n marcada por el Tic Tac C\u00f3smico de las estrellas y galaxias que conforman la materia de la que provenimos.<\/p>\n<p><!--more--><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRzqPXF0TMEGrotC-5LmPcNFcK6TC6BceEEoA&amp;usqp=CAU\" alt=\"Max Planck\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Max Planck con su amigo Albert<\/strong><\/p>\n<p style=\"text-align: justify;\"><em>\u201cLa ciencia no puede resolver el misterio final de la Naturaleza.\u00a0 Y esto se debe a que, en el \u00faltimo an\u00e1lisis, nosotros somos parte del misterio que estamos tratando de resolver\u201d. <\/em><\/p>\n<p style=\"text-align: right;\">Max Planck<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/scontent.fsvq2-1.fna.fbcdn.net\/v\/t1.6435-9\/58003902_801316980241308_3329171516410560512_n.jpg?_nc_cat=110&amp;ccb=1-7&amp;_nc_sid=5f2048&amp;_nc_ohc=_H8nCQb-BjMAX_ffsfv&amp;_nc_ht=scontent.fsvq2-1.fna&amp;oh=00_AfAd_v457A5UKnVUh51C0cJwOBMKw_dpo5luT_vWAu6rtw&amp;oe=661F6D53\" alt=\"No hay ninguna descripci\u00f3n de la foto disponible.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">De acuerdo con su perspectiva universal, en 1.899 Planck propuso que se construyeran unidades naturales de masa, longitud y tiempo a partir de las constantes m\u00e1s fundamentales de la naturaleza: la constante de gravitaci\u00f3n <em>G<\/em>, la velocidad de la luz <em>c<\/em> y la constante de acci\u00f3n <em>h<\/em>, que ahora lleva el nombre de Planck. La <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> determina la m\u00ednima unidad de cambio posible en que pueda alterarse la energ\u00eda, y que llam\u00f3 \u201ccuanto\u201d. Las unidades de Planck son las \u00fanicas combinaciones de dichas constantes que pueden formarse en dimensiones de masa, longitud, tiempo y temperatura. Se conocen como las Unidades de Planck.<\/p>\n<table style=\"margin: auto;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"93\"><em>M<sub>p<\/sub> =<\/em><\/td>\n<td width=\"134\"><em>(hc\/G)<sup>\u00bd<\/sup> =<\/em><\/td>\n<td width=\"184\"><em>5\u201956 \u00d7 10<sup>-5 <\/sup>gramos<\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"93\"><em>L<sub>p <\/sub> =<\/em><\/td>\n<td width=\"134\"><em>(Gh\/c<sup>3<\/sup>)<sup> \u00bd <\/sup>=<\/em><\/td>\n<td width=\"184\"><em>4\u201913 \u00d7 10<sup>-33 <\/sup>cent\u00edmetros<\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"93\"><em>T<sub>p<\/sub> =<\/em><\/td>\n<td width=\"134\"><em>(Gh\/c<sup>5<\/sup>)<sup> \u00bd <\/sup>=<\/em><\/td>\n<td width=\"184\"><em>1\u201938 \u00d7 10<sup>-43 <\/sup>segundos<\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"93\"><em>Temp.<sub>p<\/sub> =<\/em><\/td>\n<td width=\"134\"><em>K<sup>-1<\/sup> (hc<sup>5<\/sup>\/G)<sup> \u00bd <\/sup>=<\/em><\/td>\n<td width=\"184\"><em>3\u20195 \u00d7 10<sup>32\u00a0\u00a0\u00a0\u00a0\u00a0 \u00ba<\/sup>Kelvin<\/em><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estas formulaciones con la masa, la longitud, el tiempo y la temperatura de Planck incorporan la <em>G<\/em> (constante de gravitaci\u00f3n), la <em>h<\/em> (la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>) y la <em>c<\/em>, la velocidad de la luz. La de la temperatura incorpora adem\u00e1s, la <em>K<\/em> de los grados Kelvin.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em>\u201cEstas cantidades conservar\u00e1n su significado natural mientras la Ley de Gravitaci\u00f3n y la de Propagaci\u00f3n de la luz en el vac\u00edo y los dos principios de la termodin\u00e1mica sigan siendo v\u00e1lidos; por lo tanto, siempre deben encontrarse iguales cuando sean medidas por las inteligencias m\u00e1s diversas con los m\u00e9todos m\u00e1s diversos.\u201d<\/em><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/3.bp.blogspot.com\/_wv5tn24xSmc\/TKRsVrIRc2I\/AAAAAAAAALc\/WTmdUfjeb-I\/s1600\/alienigeno+astronoticias-ucb.blogspot.com.jpg\" alt=\"\" width=\"355\" height=\"487\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><em>Planck, <\/em>en sus palabras finales alude a la idea de observadores en otro lugar del Universo que definen y entienden estas cantidades de la misma manera que nosotros, ya que, al ser n\u00fameros naturales que no inventaron los hombres, todos los seres inteligentes del Universo\u00a0 tendr\u00edan que hallar el mismo resultado.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRSTFG6c4nw6_UH5wZANVMffVczP6JDTsUKZw&amp;usqp=CAU\" alt=\"LOS PRINCIPIOS DE LA UNIFICACION LOS PRINCIPIOS DE LA CREACION - ppt descargar\" width=\"355\" height=\"236\" \/><img decoding=\"async\" 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\" alt=\"El Universo y la Mente : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La creciente distancia entre la imagen del mundo f\u00edsico y el mundo de los sentidos no significa otra cosa que una aproximaci\u00f3n progresiva al mundo real.\u201d Nos dec\u00eda Planck. Su intuici\u00f3n le llevaba a comprender que, con el paso del tiempo, nosotros estar\u00edamos adquiriendo por medio de peque\u00f1as mutaciones, m\u00e1s amplitud en nuestros sentidos, de manera tal que, sin que nos di\u00e9ramos cuenta nos est\u00e1bamos acercando m\u00e1s y m\u00e1s al mundo real.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.kinja-img.com\/gawker-media\/image\/upload\/s--uozJ1goK--\/c_scale,f_auto,fl_progressive,q_80,w_800\/bfpeikp3e0ayfgydy6jw.gif\" alt=\"Un nuevo uso para la mec\u00e1nica cu\u00e1ntica: alarmas antirrobo imposibles de hackear | Diario de Lanus\" width=\"578\" height=\"275\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Una de las paradojas de nuestro estudio del Universo circundante es que a medida que las descripciones de su funcionamiento se hacen m\u00e1s precisas y acertadas, tambi\u00e9n se alejan cada vez m\u00e1s de toda la experiencia humana. Nuestros sentidos nos traicionan y nos hacen ver, a trav\u00e9s de nuestras mentes, un mundo distinto al real, es decir, nosotros configuramos nuestra propia &#8220;realidad&#8221; de esa otra realidad verdadera que est\u00e1 presente en la Naturaleza y que no siempre podemos contemplar.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-yKUzcltMR3U\/WSMBIPkoCcI\/AAAAAAADNxY\/HKhnYkMU2u041JwdJuiuYNgfLTlDl8DagCLcB\/s640\/tumblr_oo9fhfHsVb1vjhboso2_400.gif\" alt=\"Cindy's Open House Blog: Ahora est\u00e1s en el universo cu\u00e1ntico\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">No debemos descartar la posibilidad de que seamos capaces de utilizar las unidades de Planck-Stoney para clasificar todo el abanico de estructuras que vemos en el universo, desde el mundo de las part\u00edculas elementales hasta las m\u00e1s grandes estructuras astron\u00f3micas.\u00a0 Este fen\u00f3meno se puede representar en un gr\u00e1fico que recree la escala logar\u00edtmica de tama\u00f1o desde el \u00e1tomo a las galaxias. Todas las estructuras del universo existen porque son el equilibrio de fuerzas dispares y competidoras que se detienen o compensan las unas a las otras; la atracci\u00f3n y la repulsi\u00f3n. Ese es el equilibrio de las estrellas donde la repulsi\u00f3n termonuclear tiende a expandirla y la atracci\u00f3n (contracci\u00f3n) de su propia masa tiende a comprimirla; as\u00ed, el resultado es la estabilidad de la estrella. En el caso del planeta Tierra, hay un equilibrio entre la fuerza atractiva de la gravedad y la repulsi\u00f3n at\u00f3mica que aparece cuando los \u00e1tomos se comprimen demasiado juntos. Todos estos equilibrios pueden expresarse aproximadamente en t\u00e9rminos de dos n\u00fameros puros creados a partir de las constantes e, h, c, G y m<sub><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/sub>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/3.bp.blogspot.com\/_Vea_3vg0ArY\/SeetysLnFpI\/AAAAAAAADLA\/SFKJ1b1EkuQ\/s400\/macs_labeled.jpg\" alt=\"\" width=\"400\" height=\"388\" \/><\/p>\n<p style=\"text-align: center;\"><strong><em>Grandes c\u00famulos de galaxias<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\">La identificaci\u00f3n de constantes adimensionales de la naturaleza como a (alfa) y a<sub>G<\/sub>, junto con los n\u00fameros que desempe\u00f1an el mismo papel definitorio para las fuerzas d\u00e9bil y fuerte de la naturaleza, nos anima a pensar por un momento en mundos diferentes del nuestro. Estos otros mundos pueden estar definidos por leyes de la naturaleza iguales a las que gobiernan el universo tal como lo conocemos, pero estar\u00e1n caracterizados por diferentes valores de constantes adimensionales. Estos cambios num\u00e9ricos alterar\u00e1n toda la f\u00e1brica de los mundos imaginarios. Los \u00e1tomos pueden tener propiedades diferentes. La gravedad puede tener un papel en el mundo a peque\u00f1a escala.\u00a0 La naturaleza cu\u00e1ntica de la realidad puede intervenir en lugares insospechados.<\/p>\n<p>Lo \u00fanico que cuenta en la definici\u00f3n del mundo son los valores de las constantes adimensionales de la naturaleza (as\u00ed lo cre\u00edan <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y Planck).\u00a0 Si se duplica el valor de todas las masas no se puede llegar a saber, porque todos los n\u00fameros puros definidos por las razones de cualquier par de masas son invariables.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/farm1.static.flickr.com\/56\/133810478_921176cd9d.jpg\" alt=\"\" width=\"500\" height=\"346\" \/><\/p>\n<p style=\"text-align: center;\"><strong><em>Extra\u00f1os mundos que pudieran ser<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\">Despu\u00e9s lleg\u00f3 Dirac (el que predijo la existencia del positr\u00f3n) y, por una serie de n\u00fameros y teor\u00edas propuestas\u00a0 Eddintong en aquellos tiempos, decidi\u00f3 abandonar la constancia de la constante de gravitaci\u00f3n de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, G. Sugiri\u00f3 que estaba decreciendo en proporci\u00f3n directa a la edad del universo en escalas de tiempo c\u00f3smicas. Es decir, la Gravedad en el pasado era mucho m\u00e1s potente y se debilitaba con el paso del tiempo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/enarvaezq.files.wordpress.com\/2013\/10\/fuerza-gravitacional-tierra-luna.gif\" alt=\"LOSASTROS\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">As\u00ed pues, en el pasado G era mayor y en el futuro ser\u00e1 menor que lo que mide hoy. Ahora veremos que\u00a0 la enorme magnitud de los tres grandes n\u00fameros (10<sup>40<\/sup>, 10<sup>80<\/sup> y 10<sup>120<\/sup>) es una consecuencia de la gran edad del universo: todas aumentan con el paso del tiempo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Hip\u00f3tesis de los grandes n\u00fameros de Dirac - Wikipedia, la enciclopedia libre\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>hip\u00f3tesis de los n\u00fameros grandes de Dirac<\/strong>\u00a0(en\u00a0<a title=\"Idioma ingl\u00e9s\" href=\"https:\/\/es.wikipedia.org\/wiki\/Idioma_ingl%C3%A9s\">ingl\u00e9s<\/a>,\u00a0<em>Dirac large numbers hypothesis<\/em>, o\u00a0<strong>LNH<\/strong>) es una observaci\u00f3n realizada por\u00a0<a title=\"Paul Dirac\" href=\"https:\/\/es.wikipedia.org\/wiki\/Paul_Dirac\">Paul Dirac<\/a>\u00a0en 1937 que relaciona las proporciones de escalas de tama\u00f1o en el Universo con las escalas de fuerza. Las proporciones constituyen n\u00fameros muy grandes y sin dimensiones: unos 40\u00a0<a title=\"\u00d3rdenes de magnitud\" href=\"https:\/\/es.wikipedia.org\/wiki\/%C3%93rdenes_de_magnitud\">\u00f3rdenes de magnitud<\/a>\u00a0en la \u00e9poca cosmol\u00f3gica actual. De acuerdo con la hip\u00f3tesis de Dirac, la similitud aparente de estas relaciones podr\u00eda no ser una mera coincidencia, sino que podr\u00eda implicar una\u00a0<a title=\"Cosmolog\u00eda f\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cosmolog%C3%ADa_f%C3%ADsica\">cosmolog\u00eda<\/a>\u00a0con estas caracter\u00edsticas inusuales:<\/p>\n<ul style=\"text-align: justify;\">\n<li>la fuerza de la gravedad, representada por la\u00a0<a title=\"Constante gravitacional\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_gravitacional\">constante gravitacional<\/a>, es inversamente proporcional a la\u00a0<a title=\"Edad del universo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Edad_del_universo\">edad del universo<\/a>:\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/16a3139f7953277b6d2e1791a830a49971a96028\" alt=\"{\\displaystyle G\\propto 1\/t\\,}\" \/>;<\/li>\n<li>la masa del universo es proporcional al cuadrado de la edad del universo:\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/10a37d1f76d9cc7ce773009db9e9ff07104b23b1\" alt=\"{\\displaystyle M\\propto t^{2}}\" \/>;<\/li>\n<li>las constantes f\u00edsicas en realidad no son constantes. Sus valores dependen de la edad del Universo.&#8221;<\/li>\n<li><\/li>\n<\/ul>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/4\/4f\/Observable_Universe_Logarithmic_Map_%28horizontal_layout_spanish_annotations%29.png\/2250px-Observable_Universe_Logarithmic_Map_%28horizontal_layout_spanish_annotations%29.png\" alt=\"La F\u00edsica y el Universo : Blog de Emilio Silvera V.\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">La propuesta de Dirac provoc\u00f3 un revuelo entre un grupo de cient\u00edficos vociferantes que inundaron las p\u00e1ginas de las revistas especializadas de cartas y art\u00edculos a favor y en contra. Dirac, mientras tanto, manten\u00eda su calma y sus tranquilas costumbres, pero escribi\u00f3 sobre su creencia en los grandes n\u00fameros cuya importancia encerraba la comprensi\u00f3n del universo con palabras que podr\u00edan haber sido de Eddington, pues reflejan muy estrechamente la filosof\u00eda de la fracasada \u201cteor\u00eda fundamental\u201d.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em>\u201c\u00bfNo cabr\u00eda la posibilidad de que todos los grandes sucesos presentes correspondan a propiedades de este Gran N\u00famero [10<sup>40<\/sup>] y, generalizando a\u00fan m\u00e1s, que la historia entera del universo corresponda a propiedades de la serie entera de los n\u00fameros naturales\u2026? Hay as\u00ed una posibilidad de que el viejo sue\u00f1o de los fil\u00f3sofos de conectar la naturaleza con las propiedades de los n\u00fameros enteros se realice alg\u00fan d\u00eda&#8221;.<\/em><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><em>\u00a0<\/em><\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/eltamiz.com\/wp-content\/uploads\/2008\/11\/paul-dirac.jpg\" alt=\"\" width=\"400\" height=\"294\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La propuesta de Dirac levant\u00f3 controversias entre los f\u00edsicos, y Edward Teller en 1.948, demostr\u00f3 que si en el pasado la gravedad hubiera sido como dice Dirac, la emisi\u00f3n de la energ\u00eda del Sol habr\u00eda cambiado y la Tierra habr\u00eda estado mucho m\u00e1s caliente en el pasado de lo que se supon\u00eda normalmente, los oc\u00e9anos habr\u00edan estado hirviendo en la era prec\u00e1mbrica, hace doscientos o trescientos millones de a\u00f1os, y la vida tal como la conocemos no habr\u00eda sobrevivido, pese a que la evidencia geol\u00f3gica entonces disponible demostraba que la vida hab\u00eda existido hace al menos quinientos millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">El euf\u00f3rico George Gamow era buen amigo de Teller y respondi\u00f3 al problema del oc\u00e9ano hirviente sugiriendo que pod\u00eda paliarse si se supon\u00eda que las coincidencias propuestas por Dirac eran debidas a una variaci\u00f3n temporal en e, la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, con e<sup>2<\/sup> aumentando con el tiempo como requiere la ecuaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/media1.tenor.com\/images\/67d5a875391517282813d1cdfdcd1ab1\/tenor.gif?itemid=8797886\" alt=\"Geyser GIF - Geyser - Descubre &amp; Comparte GIFs\" width=\"176\" height=\"266\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.ahiva.info\/Gifs-Animados\/Agua\/Geisers\/Geiser-01.gif\" alt=\"AhiVa! PequeNautas - Gifs animados, animaciones - Agua - Geisers\" width=\"330\" height=\"269\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Por desgracia, la propuesta de Gamow de una e variable ten\u00eda todo tipo de consecuencias muy negativas soportables\u00a0\u00a0para la vida sobre la Tierra. Pronto se advirti\u00f3 que la sugerencia de Gamow hubiera dado como resultado que el Sol habr\u00eda agotado hace tiempo todo su combustible nuclear, no estar\u00eda brillando hoy si e<sup>2<\/sup> crece en proporci\u00f3n a la edad del universo. Su valor en el pasado demasiado peque\u00f1o habr\u00eda impedido que se formaran estrellas como el Sol. Las consecuencias de haber comprimido antes su combustible nuclear, el hidr\u00f3geno, hubiera sido la de convertirse primero en gigante roja y despu\u00e9s en <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> y, por el camino, en el proceso, los mares y oc\u00e9anos de la Tierra se habr\u00edan evaporado y la vida habr\u00eda desaparecido de la faz del planeta.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"George Gamow - Wikipedia\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTKQuVrkdVXCVNCpqPCHY5BI-EM3bXN7VGwtg&amp;usqp=CAU\" alt=\"Angel &quot;Java&quot; Lopez en Blog\" width=\"412\" height=\"258\" \/><\/p>\n<p style=\"text-align: justify;\">Gamow tuvo varias discusiones con Dirac sobre estas variantes de su hip\u00f3tesis de G variable. Dirac dio una interesante respuesta a Gamow con respecto a su idea de la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, y con ello la constante de estructura fina, pudiera estar variando.<\/p>\n<p style=\"text-align: justify;\">Recordando sin duda la creencia inicial de Eddington en que la constante de estructura fina era un n\u00famero racional, escribe a Gamow en 1.961 habl\u00e1ndole de las consecuencias cosmol\u00f3gicas de su variaci\u00f3n con el logaritmo de la edad del universo.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Origen y evoluci\u00f3n del Universo\" \/><img decoding=\"async\" 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\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alt=\"Origen y evoluci\u00f3n del Universo\" \/><img decoding=\"async\" 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VlblpCLVaNsTM42A5iOswsEEQDBjMQfnzWatEgg9RP+l6qvO5mf18lTS7VXqYAAjefOY\/0oyk1hifOI6GJPuUdQSwiIiBERAREQEREBERAREQEREGQt9IQJ5mY5nHRaGrosrUzSa2ND2EnWJJfLtiNhAQRckSZMYEnbyXsNP3QTGHRkCfSV7YNLoIBxMGf4CF6e4ad8kjbIPqeqkeAACA0ztuOoBx80cHDcTMxPwXkj125\/E\/NbXU5aHctt5IPLCtoZaJGcwOfry6KTbFpIIwOgmfitTKY2EDBz6LdT5OzPpjCRCsy7LbZumM6h6QRiPfM4Xt\/DtiW46Sf1Xm1qSZAhu5+KtDrgVKTGQBpnYZM+fNehhpW9f\/WEzMSrttSIMHbmOhyrfwLgHfkYBxjAGy5dC1BI05z+iufDnPYwtaMGHcpldWLD2xv7VidqpfcJhzmgYXJueFGZj5cl9A+pySSFLuOzzTQ7yRM7c1fJTFP7LRHL49XsiOo8\/MdQubVpztvGRAV74vaAE\/zkqff0AHEhcXUYOzmFqz9OZf2Rp6dU+Jgc3zBkT5bFRHBoaeZP93QjcLo3NxyzGfM5x8MKHUp41HnnAx0Xn2iPpvEoZGCc+a1KTVqSMn4Y+KjKgwiIgIiICIiAiIgIiICIiAiIgyFtazA81pW+m\/ERhBvoWr3ML4BaCAZ3BOxhTbKkzU01SWiYdp3A6wTEqIydRhsyMDoptvaPePdmY5GJ8lpSNyrLZxCjTLiabSxp\/tOdI6E+9b+G8JfUe1jGkn+2OeM\/JKFExB239feujbFzXtAdgbETiRyO\/kt6U3ZSbITrEyZC906BiMH9vcu5SbqbpxJIO2cYwVIo8PAjO\/kuv+l+4Z90uPRZGdJ9\/wAoXRt6sEHG23Ty9V163CwILCSNInUOZGfdKiPtSMjec+7mFrTDanhWXV4O1rj7\/wCSFeuD2Dah0r5\/wtronpv74A\/RWnhPFCMzlb3ra1OPJ9LZxLhjWDHRVi+uIEA46LqXnGC5mTM\/IqtVHF5PzWfTUtEfzKxy5XFKeqZVS4jbtBkSTGZjBX0a+o0u6Dg46pMiMAYjKovEqecfCN1bPEWqt4Vt1oHVNMgSfvOADc5MrnVoaYxORvjpMLqXxzIHqTMAzHu5Lk3I1GYk5wPIbwvHya+m1ZQbkQXYA9NlHW+uIJERGB7oWhYSuwiIoBERAREQEREBERAREQEREGQpFDIgbzt+\/qoy30W7EnHlkj3KYE6m4kkEAEgTgCYiPeuzwu01Hryzlcmm8vIcd4GeoGFeOydpJAG8j3Lv6THF7csbs3HAn02tLgYIxI3GfkoncgE\/LG6+occ4U9tFjnOkBu0jGTgKgXbQHHH6LvitbR3VZ2jTbw2lkc\/NWnh\/CmuOQOXmq\/wl41ZMK+9nrhgc0uGP5laXtNabgRLzg0NwCMD9FXK9icj\/ALX1LjV1TLIEElUbiFRrZnJysumy2yR\/KEzCtW9ItMHAkZ\/VdJzmgkMJI84B+CgVWFxgDM48lJdQ0gHmuiscqw2uuTtJUu1p6golMNIkhWDgxpgtnYbqb27Y3Czm3lidOfnsqhxakWnoZxlfWe0N5RcwBoC+acdrMkzyBhY1vN6bmNEqTxAETz8pwf4VwXOM5PlO2P2Xc4k6ds8guFXcZg7FeLl8tqeEevOQTME56n158lGUqo3B6dVFWDSRERECIiAiIgIiICIiAiIgIiIMqTQpyCeQIBHPM7fBRVKtoxmDMenxUwOhQY4M1z4S4NMQASMgafdurNwPifdx8Z6Kt\/Z9VtJtYt\/plzmB4iCRkj5rZZ3WnrjkP1XXhy\/HO2Vq7fTLvtQalNrXOxH7nkqxdXepxPVR7GmasNpmSGFxktbECXb9Piue+tB3\/nkuq\/U8aiFO2Z8u9ZXMHzVjseLHkqPQqEkHVGJknl1CmWt\/ymc\/LqpxdVHiUTWYfRafGPDE5x\/2oHELjIAyq+eIjS2OUyfxTG\/op\/D7wPM+kLspas+ELnwHgepmqPERI2wOq13tgWHMyMg9CuxwW+LRPX+BROMXOuSsaXyfJMT4REzvSsXNY0yMy6eeZ8yor+IEOGeXL91uvKMmVyuJO0grqtOuVpTLvihPPkqpxi5cZiP1+C9Vbrcklc29rk88jl6Lz8\/UbjUERKDWrHO3Qnf3fJQKwgOgCcgnG3opN1vvyk+U7z5rnmT1kTsJ815lp3LesI9aOU\/z\/mVoKk1mkgux16KKs15EREQIiICIiAiIgIiICIiAiIgKRQfAkAEjqJjlscKOtrXQOnVBOpVNZiSASTGTE84C204A0+LIyQRH8jqvHB7ptN7XFjXAGSHTBHQr3xG4a97ixjWhxJhsw0Hk0dFf6VbrW6\/yiZ2OfiV470EYM\/t8VBbJ6QB6e71W1rDy69RlT3Gk19xO4GJ26SpNGtP3fKQOvkoDKjgAYgHGwzCk0Hjbznz\/AOkiUTHCwUqtM0o8XeT94xpDSM43meamcOqHAx6bkx\/JUOjXFOmWDu362tJdBluZiTEea3cLf4gcDyXfhvq0Mpjh9J4VdamjriVLu2Dmqvwy\/wC7Pi2\/ZSb3jLTgHC9Dje0cNt5UaJyAqjxevJOVu4pxUZ8Sr9W\/Y4uDt4xp6468ly9T1NddqYjbTcVDGDzUG4qEeq31ntx68\/dK514\/ovKtbbSsPFQjE+sFaKx05EgH5iPJe2tmPHmDjyAED13WqpSIDXbtPKRjMREys2kNd0wAAzOrI8hkfGQohUl78EbjEeWTgKMUTLCIiIEREBERAREQEREBERAREQZC2taNMznp\/wArUtjKkfNBsLxvHMn\/AFKvl79HLm21Os17nVqn1ZopnTHeVjpc09GtcaYk\/iXz7vMQuge0Fz\/56mNvEcZa7Hva0+5SLN2o7JVLdr6w0ijSFFmkv7wvc+mxxeC0AAE1J+XJOGdgbqrQFwalGnTLO8LqlTT3bDGl7um6rl92luqzXMq13va4tLmuOHaY0z1iB8Apd12yuqlsy0LwKLBENBBcIAh5nIwMILHR+j69cBUa+lGlzpLwDB06dubw9rh1Dguna\/RrUFNr5a54dU70d5oYwaRoGqCQ+SPJUNnam5FMUhXqaGgBrdWGgbAekD4L3T7YXo\/+VVjTpjVy6f8AO6IWOtwCtTdbsOkvuGtNNrDiHAEAnYGHDrsVYeHdjLoPDBoeSJBD5ESGnMdXL5xU7TVnd2XPeTSAFM6s0wDIDT8PgupcfSFduj+q8ENa0lro1aNnH\/JaVyTWdwrNV9Zad5cm1dAeym7NIzrIZraZO8yFzL\/s\/dU6dRz3Mb3bA9wDzzkaRjcEKjHtVV7w1S53eHBfMOOI3Hlhe7ntjc1A5rq1Qtc0NcC\/BaNgfJaX6m1kRRc+F9mKFe3t61S5e19d72tp\/wBOHaajmENBOrUA3UTEY6qBf9ha7SxrdDXtotfW1VWuiQS5+kAaWCI5nIVMHHKg0Q5w7udEH7kmTp6ScqS\/tXcFtRrqhf3lLuXF\/iIp6g4taeUlo+C55lbS5Wf0f3HeMbXc1tImHkPBc12R3QxHeS0zyUC67AXbR4u6aW0jVcDU1Ec4gDdV5\/bK8xFzWAA0xrJx6n9d14f2rui0D6xVnSWE692H+1QtpGtqjqbmua8iD4X\/AITzmPQqPUeXkknJJM9SStZujEcsY5Y5x1815dWkzEeQRLbcRB0yQNiYED0Cir3VqSStaIERZQbG05aSNwRj1Wfq5AJd4YjBBkyrL9G98KF4ys+g6uxklzGN1kAgjVp5wSCrnxLiNOrUuCbGvdF9PwPrUmUnMDQ6RpAENaS0zup19o3D5FCQvrzKlHWXO7P1HSKTmtDIaC1rw7TG7TvH+OVxe1PC+\/ti+hw76sLepFZ5LAWiBLS0ZcAXAk8phQl87hFbn9k7cH\/39Ll06eqLX4bf9MM\/kr\/0KgiIsmgiIgIiICysIgyEREArCIgIiIMoiICIiDCIiAsoiDCIiAiIgLKIguP0Yn\/1L\/8A6j\/+gr5xKs5tRmlxbNKsDBIkFokGOSIu2n9iXLb+9CM7itcd\/FeqItbQiHvwXGpqIzgnmrBxF5+o3Ikw6lcOcJw50syRzPmsouOXS\/PZREULP\/\/Z\" alt=\"Origen y evoluci\u00f3n del Universo\" \/><img decoding=\"async\" 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\" alt=\"Origen y evoluci\u00f3n del Universo\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"El universo primitivo\" width=\"392\" height=\"220\" \/><img decoding=\"async\" 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i8MRYi6Zp4Q06CUbS5CWDzquKN50OtMRMbQeMKRlualpJe95aAdrns7JQzD0aoApvd0WyQ2ZAneF5m9Y6gWdGQAWtsIjqTFPJwNVp4tvBGx+Ja95cZAJQnGBoBDXTte4967rPNuE811VwLWtLvCMdGkwCbzwFrxxTUZpHMqUmsAmoXJMqOZMWkQewp9rC4wN9rJquSCQRBBgg2I9SKpJsBOFsHIeeCd1O1NB4Ee9Rw9x2EdiltYdQJngrbB7LZNcq\/QYH0h3w2rVqPkjsCymr9BgfSHfDatWo+SOwIUOvqWz577\/lQjNGR9WpfFrrPv7WTxtERtxm\/NX\/APaA\/ebfRqPxayzPUunplemvr8gZq7CDcRaHOkbgDgkKoQyU9SITFrrJlRsFadXTBElTH5lUqO1ONza1trDZCxU5J9r5SNVHQ06V7hak6OMqSzEuEIdQcImVIpVYI1TCTmrnWpJdSwYN5HTuByJjrsizMSatiZLtiSZBHvsqnhnOe6xP6etXLKsBY6ZfYbC8Tx5XSdSCOluhHN8jlPBvAaRJ5cvv4qfk1V+vpOAa2A4at5O8cVLdSdAY4gA8BMzwEcFFx76LQGPOhwkkgzN9oGySnDNkbVXxVtte\/ZF48DSbTc4wWFsQRI9izPO8GQT4NsNIklsBoAEbzf8A4Rl2eUy0NFU6R1e3tXjsR4aRSbYXDXDcXuOCqUQGjpVdNJylfPfgE5LiGmi6k4mDERzBRLKsMx2toiWmAPVz4hBswpFgbTEN06zt0gXdm0HrRzuZy+rTcyo+ZdfY3HO9phYs0O6hxUJTTtfKX7\/ALx2RuBkCxkzuAh9DJiKg8I6KZFnRY9nUtDzPBg+Tdk3naW3ggKqYnT4SDdgNmjt5I0ZW5FYaydWGOwF\/u573ubTuG31eTYbmSgOLaQ4l4LhynTNrXC0ivixVdDGBjYgxIAgFB8xyZ5pg6WloJuPKEniOSZhXUegvGnKbtPFzP24VzzvtsF4MK6TIsrXhcFBjTxRLHNpeCDGUocJ1O3n1QrdZMFqKbpPbYoopWho25TK5p5e6o7bfcnftlG6eCcD5MD2lHcmwI1guECbWWnWSV0IPTOcv4K1SyjSJITeJYBNthy\/q60rNsDS02cJjgL35qrZrhWCi6NTngG\/8IaATtFuJ3VU9Q5YA1tOoosFX6DA+kO+G1atR8kdgWU1PoMD6Q74bVq1HyR2BNw6+okz52\/aD\/ebPRqXxayzQLS\/2gv3mz0al8Wss2pzMhdPS\/wDmvr8g5cnhZxSpFKV2z70zZMzck0ynWEpii6N1LbUbvEpWdPsFpVtrJOFbwKJ6Ra2o8j+Cg4OkaphgieWyN0cO1lp6RIud+uAOCXqKK4G1q0grkWUPJuIEbWnTO0K90MGKdEaGluwdMztuSguUCnh6YL3gEibbkjYdSh5x3TuqMDA4hoJtxJ5nquuZUjKTGKFWVeaXQexeY7spNLiDM3JEXP4oLUeHXPWbdfvTWXYxzCSHwTN5unXUyQHx0TMOPVuo6Vkeq0zhTdh3Dv6HRhobJk2JJtE8bKRh8c6ibG5AvvHFQK5LnWkNHVxXeKeABPSHMgj1IUojzjGeHwy4Yeu19VlWowDybxAjYOA2KN1MwpioGB0jdsRAESQeFoVEyfEAkNcdLYIm7gBGyn1CylBA1TIMGxbHtB4pWe5HG1GjTntd+Mdi8\/2A1QTbpX3kX2McCobu5xkC8O7ADbrUXKs80Bo\/hP3IlicwDnAtgt47rKcWv5OTKOopy2rCAzMPpJaIFzJMdk9S9ZiqQGl7\/wCItBAEdQt60QZRa4PIaDqgnmOxVHM8KQTyBt1Sq3ND1BRqvbJ2LFppsbaJ5i824gj70Nq1Wlx6DYABvAjmOsqHl+ZhpbygzJi8QIMWUXEuBEkjTYT1qJtknRSvuf1C9RlN8uDQ1oi2\/VKaxuOpMBAAHWYt1W3VRxGIA29SDY7GOkyT2ck1Ck2I1IJPDLliMVTc3V4WHcRv7FXMwzeoA9jRFN9jYOkctUSPUgDswcNiuaWc1PJBgO6JjiCdk1TopO4lVqT45NXq\/QYH0h3w2rVqPkjsCymp9BgfSHfDatWo+SOwI8OvqIs+d\/2gWzmjPRqXxayzZnGOC0v9oBs5m2+2Gpev\/FrLMxsd\/UurpsUl9fkFLk91L1oPJctcYUiiHO52sOpG3GXgZgkhWDJcn8IHOe9rQ0F3SMT\/ACjrXuCy3SzW4C5IBKQhzy0O6PPYH1cFia3LAJzud4eoS\/TT5jbZH6b2UOm4B7434Ds61EfToslrH6SASS6AbDYETJPUg9atq4kgR+p9qFtUnYuCuFcRin1nAgmDPZbgPVuliK0EA7D753P3BMYaq5od4ORqAGkjhuXdXBEsDlmoNLukSRbiepDnSUeDo6auocnmE11XdFluJjoiLqdi8Y+n\/hkgCAC0dW0rvG5mHnTSp+DYIGlu0gQXHr61Gbl38T6rLwdIku357TxhIzhI7FDVp\/8AY4ZVIBaCOe1+xS6FHz3GQJDRe\/XKbxRpsAc17S82gA+w37fYE7gGNL56QE2neOtKzT5O1Q1accEt+JOqQLm0RYdcc05VouBaNVuPOOKO4PKi4A6DAMA7SfXupuLySlTdqc7VxvYj2JKTLnracXZclfawtPROobjhIRPBY8E3aYgTe88QOBGylVCHOEMhoEDmRwi+1ilU8AabmFuh+4cDue0zA4IbhbKF51lUWYv6BjBVw1p0xudM7x691W84w5Muab8uHZHFSsNiGaDTIcTa7d5GwM79qi1McabiHMh3CZJ\/5WqfmwzmVlKlJuJUsdrbLSIcDcckNfiztqjtsrTmLadcy09Mzq1WEqq4\/DQbiV0aent0Ef8AcXLDINfHzxuo1TFgiOPNLGEcBaTylDajybQPxTXh2BS1CkOV3gJilUl7f8w96arPMhc4cf4jP8zfeteG1kC6tzc6v0GB9Id8Nq1aj5I7AspqfQYH0h3w2rVqPkjsCFDr6gmfOn7Qx\/6mz0al8WsszDlpn7Qv7zZ6NS+LWWZ8F09LFuC+vyYlyOMqAcJRTKcU0PDnNBDYOngY59SDBJrkdoG43D+aZtrJO3IDYdnJRm1uhOrpE7AbNjmhoKnUMG\/TrLejtq4TEgI0YRSMONh9vAunq673RjLSym5rydcEHTAiPXx9SBUmdLnCMsw+qNAMgSeVz\/wszijLlYM1KzSH1BAkkwTff71zTeHEaXEkjeNInkEOeyP8MEkjyrBPUaopmSCAI0gm8wsT22yYTfQOZllzsO0CpLC4TG0jgfcgbq7heDB2M2tYlcZnm1XEHpOJiBJOw5DqTeCokui7rW7fkknG\/I7Tm4hChhiSJaYJbG4METPrCvncvhtTw0iWi9h5RE9K\/BVfKsM4SHSAL23mDeFcMhwNZzqcO0NcNh\/ENzPUufqIpI6dPUOStewaDy6oabSBfc7DTxAXmNwTiNZIc4EgmduuOHauMVhPB1JL7hw7HA79SbzHM2taY5GBzSLhdhp10o3gwRjMXBDBa9+JA5k+1RKVZr7G5N9NwRG1+tCqmYkztBmLX7J5KAcWQZa6HA8eXFEjR7gIayUMItmFzOkwuJFwLDjPC6E5jm5q9IgagZmekPmFF7occ19MFgggAEjjxlVepjyBvJiNlcNN5sFS1W+OeQ5i8c4NJtI3Ageuyh\/3jTe0RIdHSnmhNHGl9h5Q539RlO4+n4fpUGQ5rem0En\/UuzThtirnEqLzBTHUKPgRpaAdySDJNwQ07advvQbF5awUvCNqDXMaCLkcwfwXWW5lI0PBnZHszw9B9JpYDqg6uU8IWJwa4MqbjyUd45WJF+tRMKD4Rn+Ye9T8bQLSouHkVWkE7gHsJVt+UPBm4VfoMD6Q74bVq1HyR2BZTU+gwPpDvhtWrUfJHYEnDr6h2fOv7Qv7zZ6NS+LWWYrTv2hf3mz0al8WssxBXT0z\/wCNfX5By5EEl61y70phFHdJnH2Ijh6cgkuAgbHcyYsFAadkQoU5A5qOqzEkx\/BCJMSUSwrhGztRPOzR\/l5zxUrB4Sk2i4kk1DENA9pnnspOGy9zQIhxMSZBDZsAeRsl51UmYUXIl5fgGik+oXta9v8ACfKP6c1Vsa8vcSTZGfAuc8t6yDBkGLW59qKUe4ms4F4aQNyT1obqqL83UNGnZFVwWEc+w24q2YLCeCpyIJI7T+i6oZcKAJJEnfa3FKrmlNujwbDIuXO59km3LtWJPdkHd3PcHh3ag02MxPIbz96v3cvopF2okng4W3HL+t1XO5TCOxD5cRNz5oI5Kfj8S7D+EiZgjq7ElVlulYYi2R+7bPtT+gYAtHOOPag3hqhpa3c+P9daF4muX9EwbzIvN7G\/aUfxWGJwrXuNjIG0iLX5K7RSQ052ioldqVR0o6\/+VHquBFp\/GVGr1CYPKx61FcSNj\/XJEjESknewcoVm6GsdIM3IuYMfqhOLwOpxbTBN7WPsHNFWNpFtPS6HEdMkGGkT+ntUbEVnu6LYkDZvGBE249aNCOQG9p4K5j2tYRocSYBJgiDxb+q7w2JcOkwkGIJB57gqPig4kyON01QLmkgHdObcWZbd0TBmEVBUcJggmwvztsU63OTqmLHlt7OCjZrQLHAOZos2QTO4B1Dt3UGrTgAgzzHJBeGUoph8VWPuVEfhRqB46h70NoYkhHcGBUG4BAJuQJi8DrWJ8F2cWapV+gwPpDvhtWrUfJHYFlNX6DA+kO+G1atR8kdgSUOvqNM+df2hf3nT9GpfFrLMFp37Q37zp+jUvi1lmK6OmfkX1+TEuTqycnZS8twrXeU4CTF+A5r3wQBIFxNjtt1JiUrGL3djvBYUOubKwYXAC0jfhx6ksry8lodARzDUSze7jsI\/BJVNQrWQRU+47kmSPe4Q0OkxF+cIrjct8EC07jccCOJPrhdZd3RHDMEQXyTfgLbIVmvdJWqyJEHsHWlYylJ36FTxhE3LH0afTqCTGwIkHhKO5l3XsdQDWAAxveRAk2WavquiJJO+n+vWmW1HG5mBEgT\/AEFt0tzu2XvSVglisa+oZMEyLHj2KYzAPY4OrNjUJANrcIhDcC\/UQI477wOocVYgx7oc\/Ud5JFg0QJk\/0FKsnBWQJLcw9kcU3t1AsaQDcGYPEIH3ZZwHPJY6Rw91+tFM+quNA1Kc6GwwOJvtaT2WWb43GE2J4pSnHc7hlZMPZLXa17XuiJ5df9H1K9V8Vh3U6gcJBHRItccSD1LLsBXJIECTAHzHWrHqdoPEtHr9iM43NSebgiowS9o7QhZqQ8gTHX+iIYegXuMOAcZNzEiCTdDMS0E8jx9qOkDqvzD1J4m5MCfd84Ud+rVLT2f8rhtU9LrEJ+gSGlvHl+PUjJgWiHiXWubwh75RfWBMi87qNjaRjUQYPFMKWLMwmQqlVxEEz2rgAbSUqjYEgzPDkmWG6zJIKlg6NOJMqRgq3Tb2j3rg3Aje6bw0+FZIjpNttxS81YuOTeKn0GB9Id8Nq1aj5I7Aspq\/QYH0h3w2rVqPkjsCUh19QzPnX9oQTmbPRqXxayzrDYTVckADj+i0f9oJ0Zoz0al8Wss4pVoN0\/Rlan7\/ACCne5NbhxJ0yWiN9zzKlnCyHVCWsAjo7G\/BoTVHOtFNzAxsmOkfKtwB4boVWxTnbkq7ylyYSZZ8tzo07NdMSLgWm0j5p\/FZpqOomSOKqVOrCe8LJWFSV8oO5Fh\/vZ1+RBG14N4vsnsuAqvDXPDAeJnlxhVh9QjipOV1Sag3JvEO03IIF+SuVNRWAMs5C2PxDW1HNY\/VBI1AWPX2LinmJDXNBs4CRG8XHsQQ1rkBdYe7rq8JGNuC\/wDcA+n4UGtsCDz2uFO7q811O00zYkkgWsbxG0INhsC+nRD9JgyJi0wheIxJJl3G3ZCTcVOdy97SsiZjc5foNM+Ty4TzQGlLyWwZ4JyliJDmkA2tJggyLjmd\/amaREkidrIyppIuLdwhlbb2mQVZqTXaTIu5QO5PCh7r8PYtLwOQUnMEO4no8dufJJ1Ku2Q3BKS9DJMTLSRcbqA9\/FWruzwHgargD81U3sMzwKdptNXATQy+p+ik4Z02m\/AqJUC8qm4JtxEceC1ezBvITD3Ug4aQ4OBaZG08RyPWoxqSzSb\/AIdiuWU18LWoxVGhzQBIvqsYJB64VPzJjabyG7HZVGd5WYJZBGJAaohKnYmHKHVaAEW9w0T1ktANxPFPjEPfWpl5kywA9QgAKKcS4tDCbAkjqneE5gj\/AIjB\/M33obSaNrk3qr9BgfSHfDatWo+SOwLKan0GB9Id8Nq1aj5I7Ak4dfUIzMu+X3BjH4htb+JrG07OgwNTtiQIl5uqh4oD\/N9pv5lsndZlLsTh3Umm5WZ+Kuv5wVx8SPD\/AH3JdAc96E\/zfab+ZLxQH+b7TfzIx4qq\/nBLxVV\/OC1vq9\/n+yY7AfxQn+b7TfzLod6J3832m\/mRbxVV\/OCXirr+cFN9Xv8AP9kx2BB70bv5vtN\/MvW96Nw877TfzIt4q6\/nBLxV1\/OCrdV7\/P8AZMdgU3vTOHnfab+ZdM71DwZGr7TfzIn4q6\/nBLxVV\/OCjlUfX5\/snl7EnE9ymMfSZRc4aGTpAbTG\/M6pOyFVu9pVdck+1g\/\/AEpnirr+cEvFXX84LKUlxb2\/JVo9ga7vVPJmXT2s\/Mux3rqg5+1n5lP8Vdfzgl4q6\/nBavU7\/P8AZdo9j3L+4fFUbU3EbTIpnbtKJ0clzBvk1AP9FL8yF+Kuv5wS8VdfzghuDfNvb8lppcHuadxGKxDi6q4knl4Me5yhHvZ1YiT7WfmUzxVV\/OCXirr+cFpb1hNfv1KdmQKneuqHefaz8y48VT\/5vaz8yJeKuv5wS8VdfzgtXqd\/33J5exBpd7Gq3Yu9rPzJVe9jVd5RcfWz8yneKuv5wS8VVfzgqvU7r9+pVo9gX4pnfzfab+ZcnvRu\/m+038yLeKuv5wS8Vdfzgr3VO\/z\/AGX5ewH8UB\/m+038y6p96NzSCNUggjpN4f6kW8VVfzgl4q6\/nBVep3\/fcl0FcywjqTMEx4hwxDjEg20NE2K0+j5I7AspyTvbVqVZlQuENIK1emIACkU1yRs6SSSWihJJJKEEkkkoQSSSShBJJJKEEkkkoQSSSShBJJJKEEkkkoQSSSShBJJJKEEkkkoQSSSShBJJJKEP\/9k=\" alt=\"Podcast de Astronom\u00eda - A trav\u00e9s del Universo : Fondo c\u00f3smico de microondas\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR2wFagvMH_uNfa8hUIJcvDMI0gI9a0pcMDYQ&amp;usqp=CAU\" alt=\"Windows of Creation\" width=\"605\" height=\"384\" \/><\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\"><em> \u201cEs dif\u00edcil formular cualquier teor\u00eda firme sobre las etapas primitivas del Universo porque no sabemos si hc\/e<sup>2<\/sup> es constante o var\u00eda proporcionalmente a log(t). Si hc\/e<sup>2<\/sup> fuera un entero tendr\u00eda que ser una constante, pero los experimentadores dicen ahora que no es un entero, de modo que bien podr\u00eda estar variando. Si realmente var\u00eda, la qu\u00edmica de las etapas primitivas ser\u00eda completamente diferente, y la <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a> tambi\u00e9n estar\u00eda afectada. Cuando empec\u00e9 a trabajar sobre la gravedad esperaba encontrar alguna conexi\u00f3n entre ella y los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, pero esto ha fracasado.\u201d<\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static.wixstatic.com\/media\/d4a117_01478fa67e374caab68b191e85ab9724~mv2.gif\" alt=\"\u00c1tomos y Tabla Peri\u00f3dica | Fisicayquimica2eso\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Dirac no iba a suscribir una e variable f\u00e1cilmente, como soluci\u00f3n al problema de los grandes n\u00fameros. Precisamente, su trabajo cient\u00edfico m\u00e1s importante hab\u00eda hecho comprensible la estructura de los \u00e1tomos y el comportamiento del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, y dijo que exist\u00eda el positr\u00f3n. Todo ello basado en la hip\u00f3tesis, compartida por casi todos, de que e era una verdadera constante, la misma en todo tiempo y todo lugar en el universo, un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y su carga negativa eran exactas en la Tierra y en el m\u00e1s\u00a0 alejado planeta de la m\u00e1s alejada estrella de la galaxia Andr\u00f3meda. As\u00ed que Gamow pronto abandon\u00f3 la teor\u00eda de la e variable y concluyo que:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em> \u201cEl valor de e se mantiene en pie como el Pe\u00f1\u00f3n de Gibraltar durante los \u00faltimos 6\u00d710<sup>9<\/sup> a\u00f1os.\u201d<\/em><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/emtstatic.com\/2013\/02\/gibraltar.jpg\" alt=\"Trasladan el Pe\u00f1\u00f3n de Gibraltar a Inglaterra durante la noche | El Mundo  Today\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: center;\"><strong><em>El Pe\u00f1\u00f3n de Gibraltar<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\">Pero lo que est\u00e1 claro es que, como ocurre siempre en ciencia, la propuesta de Dirac levant\u00f3 una gran controversia que llev\u00f3 a cientos de f\u00edsicos a realizar pruebas y buscar m\u00e1s a fondo en el problema, lo que dio lugar a nuevos detalles importantes sobre el tema.<\/p>\n<p style=\"text-align: justify;\">Alain Turing, pionero de la criptograf\u00eda, estaba fascinado por la idea de la gravedad variable de Dirac, y especul\u00f3 sobre la posibilidad de probar la idea a partir de la evidencia f\u00f3sil, preguntando si \u201cun paleont\u00f3logo podr\u00eda decir, a partir de la huella de un animal extinto, si su peso era el que se supon\u00eda\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-FU1169l1ljc\/XeFFt7Q-hFI\/AAAAAAAAFJU\/kspRDujn4OgQ7DJI105_MHSahtHj9CD6ACLcBGAsYHQ\/s640\/02-haldane%2Bdilema%2B003.jpg\" alt=\"SEDIN - NOTAS y RESE\u00d1AS: Diversidad de los escarabajos \u2014 sin evoluci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">El gran bi\u00f3logo J.B.S. Haldane se sinti\u00f3 tambi\u00e9n atra\u00eddo por las posibles consecuencias biol\u00f3gicas de las teor\u00edas cosmol\u00f3gicas en que las \u201cconstantes\u201d tradicionales cambian con el paso del tiempo o donde los procesos gravitatorios se despliegan de acuerdo con un reloj c\u00f3smico diferente del de los procesos at\u00f3micos (\u00bfser\u00e1 precisamente por eso que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general \u2013 el cosmos \u2013, no se lleva bien con la mec\u00e1nica cu\u00e1ntica \u2013 el \u00e1tomo \u2013?).<\/p>\n<p style=\"text-align: justify;\">Tales universos de dos tiempos hab\u00edan sido propuestos por Milne y fueron las primeras sugerencias de que <em>G<\/em> podr\u00eda no ser constante. Unos procesos, como la desintegraci\u00f3n radiactiva o los ritmos de interacci\u00f3n molecular, podr\u00edan ser constantes sobre una escala de tiempo pero significativamente variables con respecto a la otra. Esto daba lugar a un escenario en el que la bioqu\u00edmica que sustentaba la vida s\u00f3lo se hac\u00eda posible despu\u00e9s de una particular \u00e9poca c\u00f3smica, Haldane sugiere que:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em>\u201cHubo, de hecho, un momento en el que se hizo posible por primera vez vida de cualquier tipo, y las formas superiores de vida s\u00f3lo pueden haberse hecho posibles en una fecha posterior.\u00a0 An\u00e1logamente, un cambio en las propiedades de la materia puede explicar algunas de las peculiaridades de la geolog\u00eda prec\u00e1mbrica.\u201d<\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/blogger.googleusercontent.com\/img\/b\/R29vZ2xl\/AVvXsEhr0HTTjwsqtMQeZkoRXqUctyAPM1i45nmuLZPoZVDQm50F2ZJ9ClTMIs6lB9hfHIX7Bb2h_3UrHDv0UEnXFMBtiRsizpKbO1qulEUsLLmEi9XuNL6sYiqNkXmfCeahgtSJcRqUamPyps-5\/s1600\/PRECAMNVBRICA.jpg\" alt=\"EcoPlaneta Realidades : Historia geol\u00f3gica: el Prec\u00e1mbrico\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">Este imaginativo escenario no es diferente del que ahora se conoce como \u201cequilibrio interrumpido\u201d, en el que la evoluci\u00f3n ocurre en una sucesi\u00f3n discontinua de brotes acelerados entre los que se intercalan largos periodos de cambio lento. Sin embargo, Haldane ofrece una explicaci\u00f3n para los cambios.<\/p>\n<p style=\"text-align: justify;\">Lo que tienen en com\u00fan todas estas respuestas a las ideas de Eddington y Dirac es una apreciaci\u00f3n creciente de que las <strong>constantes de la naturaleza<\/strong> desempe\u00f1an un papel cosmol\u00f3gico vital:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Las estructuras del Universo\" width=\"288\" height=\"191\" \/><img decoding=\"async\" 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\" alt=\"Origen y estructura del universo conocido - Escolar - ABC Color\" \/><img decoding=\"async\" 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xDDsYsY8CNqGwFIchmD3Ew3c80TCSlRJcJZ1SC14AZ54owyytWlAcizW81EiA16ElIhizyXYB5Ib0oL4+CHW60lZWQGbSTq+bUTCTM+FLpPQQdV3H9rtv3o+PhqQpYUhiYYgRNwGgx9e9AxAQdKXY7c7eFVVTh9i72971VRHd96dToOEZUnEGnSB8qiH1K1G0NA\/hEiglCQ4BLA78dyBVzhOSEkEB5s\/camvxVVmXH7VBSzdx6eNATDAYFRgcBz2qcJZSCeU6SWBgwQH3ZvCa7DSjSpyXNmZv\/AGfZ6ohbXAPsiG8agJrjQVHS4JAs9iobO29WTpKVDVpZikFL6i7Fztd+PShFB7Nf6c2\/erIOmbuJHbj9aAmGwgBzctxMR2b609gqQTCQS35nYq6YQlFgJkmRdjdBKyBtDkX4s42gU1kcNWoAAyWYNPm7d6xlso0MqiLT3uAZdmYRL\/TnVymFuX9Pzbgv6sOxrPwsEJJB6SD1EhyDwQ47k8tWlhKaNT25AESJ4s\/YWriyduytttvJI7QRD8cvuxBFbmVxgCH9\/tXm8LMsR62YzNqdyuZIuSZJ4vt75PNeZmxzLdEy9Pg5o807h45t79d683gY9auXxe9tq8\/JjdNNNnDxwwJIALM8XsGO54rYyhb9awsqve\/71p5RRcuQ0MzuDuXMcNG29aqRHiWWSdw2cbGhqF8SE+dZi81AM2Fwx8xtV148J86mSOUzP+8ueMEahrpxIpTMLNxS+BmKrjrmsrbtWNpTDFbPyzg6p0v8pfS76SOp2\/K13iiJRrUoqJMKLpTBIkQLDws9RlMVtRBCVBJAhUv0kOLQSXMVGFmNLFClJIdyC3gARL35r7d46uFl1KSVAOB3D2JtchgT5VDbhwwn35+VWSg8ESNJD79xBiqqEtfjvsI2oIwzuf8AXjR8FOkOU60qBSLwogz\/APYbOJmqN0\/La7Au0yTYelVAJB7XYfUt9+9EM4qH6SnqcpALu5L3Fz+WeaolUglmP9wcMIL9gCz1wV8qg7i47eLy8vZmqxSFANsEpkW3MTG\/rUEpU5ZeoB+oWN3doZx9hRCpAgJILEKmzkgAJIcgRLm\/Z6GcJ2C3AJnkWck9oj7UXFbSt2AGlgB06oHiHSCqCBbaojoCRLhRDuCGT4yw3Mn8tGQgB3KVEpOnUbNIuHJPy\/7AquEEsCyrFxADuHUNLFm+s7QRGYJSNQVqPzMHUzkONW5aTIhi0UFMfDTLI6ZZy+lmDN32edtqXx8noAklRU2lnJSGYjxe24IIph2SFSkpc6m0lKwTYgcgWdm7wHHDnpIMuCWdmcfKS5vH7BhGyizJfczDOXdrQe21WURqcANMFyA\/sURWXIEs7OL7zfnh+9Vw0xuFPxMguQW+lF2CoBXypYRuTLAH1M1OLhmHLswDCwlg3Ny1NYiSEuIOqO4F9mBBKXfchrUxmMMKdS4UqVKYhN7nufS53hs2zErIBEMWjkAu3In9KZxUJKCoIS5WAnSYEdSSlRdnIIPjTmVwFhWpIKSCACkpK3\/xFzBLn2Af0pc9fysIYwlvtHNqbVn6S3lvYiRH1qETv72rQXhqdlMASp1EF936iHDeHNA0JUVEqkOQNMmHBYd4NNgeGDyA3hBHv709ltMDd2mxiJnzhvB4UwcOCBLh4Py+I57fvR\/i4RKBpZm+IoKDr3dOpgktDfzUmNsqy0MLMCeojawZj9Bu3lxRkY0hnY7EuYiTZ9\/9Vj\/ES4+YzJJEgEhhp\/x0i8bRTILFzA8LcWk3uBxWm2N1Uu28vj2njjjt960cti\/p9e437V5tGMXYnixcEbEH0rTy2P0m35WDD+fuNuK5b4nTWXpspiOWcDxt728a28it0uoqCSeCQogOJt+smvJ5bFgyG8+priLX\/SttGfOka1wBBUQNLBmFgBY\/XmvPyY4bOUttCNa8NepQ+GSdILJUSNPWPzNsOTW1g48QfYg32ivO5fHgDjw3n1pk4\/hPr5n3avOtEx0ziWsrM7R7\/eiqxYA3rDOYDnvc\/ad96KvNR7JrXwluizXRmOauMZxM1ijHbz9+z3q4x0s7zZtJMbl7XaO1K1mGN7PzyBUkvAFn2nlzRcvmAn8skEQoh0m4LXiKLlswvC\/5MPpukLDukmYV\/c0RttNfcPnxPwgk4iUk9ClBwf8AxlTFnBUB2dwz1TMJQzJsDcguf8bkOHUH3CRVE5pWvWqVaioyQ5Mv0sx3cNtRBmtT9KHJUepyolU6tdyRs\/fmiLZbOFCYJChL3dwIaxHSPCpTgpCjqWEuEmxLpXJKXAsCL0oCCA0EuC\/ytcWoisQnSCVMkMkKNpcgDbqNvGgk4vUTqeCnUxAIZhEbNejYObUh2L6ksrgg9JYOH2M7jtQyNRcghKWcpaA\/iwvHkHq+KSAAFuDGks8PJT+URvLeNQSg6gAXIIElgEkdLhjYcedN4mIlSHGGS39pIZyyVKmAoFvEDa6eVxXSUKlIcgOkMbgnkO8P6XrkZjkq6g5mWLNdngCD3oh5GhiAAhyCqVFQSGuXseo2e200PDKEmQVkXCrho6WHmeBF6BmMZ2BUVMNI1XSBZurjd+0RUgOlKi0FgYBsDpIvsWNrxUDOGpIBQogObMohRllAglhdiB2NWVh9GoBPyCA0EuQ4d+GI47GhYakaV9SQCUsCASGJcpUJgNIa\/hRkFST0kOlwzodLgWNoYsR9AQagJjZdlMEqB6Q55IDh0gtIJDu2ksdqBh4IZJQk9blBSxJKZaHZTpJZg7g0ZGGUQpJUdylmLHWx4JEgg7hr0XByxD9LjDJdizkOllLsVBKVBpPVDvTaFsPLXUFHVqCnCmSygdRG5nt6hzR04Pw+oFJAchTgB5SX3MWTxIrSxlFSNKwynaQysTSStTKYHlmkCG4jFzBScM\/FACVEpLk2d9MEM6dAXpIZuwOOzeyuWww9iP8AFDKcJSX0u6Uadn\/yG8MqwStBspGoko2sX0EAlBMquzKl7UDM4bljKpkaXLKJLgKYltVyB4E0U5JaVlIdiohJSot0kafzPq0gJZ7cAvUPgPFy7MMTDgABbs4ZR0gKTCN0mC0AC75mdyagr4YBUJCNo\/K4WQQZcAz1WsB6DAT+bEGhSn6iRpKTqIJaFFkhky5QITeox8J0aWOGzpbEcEsSTCukEMpTOSO401InTKJeXOCQxIkpg7ku+oaZZpdvzb1OMhk3DXZ+SkuN2fc3iK2MPLBKlsSQgTpYdX93UWCSR3gO7F6CjJpDhnTcqLlJAghKmYNIBlnNXksSzk5dTOwCSPnI6WfkDsNpo39K4dIhnJB3djB8Q+\/lWjg4A+TVpBAWUjSWlQDMxVDOzkAjuxcXKaQSlJZKiSoAuHUoAqgWIYhhuHhqxmzbXbMwzBSALjqDuXFgBteJv2pnLQbiA7h\/IRzb9qdx8sEsswSZIhIJRqgM5AKkiQxdt4v\/AEcA3AEkk3khLi5ZrGIDWrTazprbpOScSGuOz7Pqa7Dzi1auWxA5U7kwYuBZ\/U+H2V\/pi4DKKXDmDsTzcAHi0gNRwlRU+qS8EAK5JGlN2LtZ3fk8t\/qbYu18HMhO4hh4PA8BxtRcTNsCTYOfIA23NqySopSl1aiHlkh+OlJA3NSMQtAJ\/f8Ae9ck4Y3tnWzSw86CAUlwoR3cfQsfrTeLmnD2528Yrzysxe7u3lLxz\/uKMvNQJtx+9Y2wQ2cmsM13b+P9URWZSw0k26nAA1FyWa4tJm9YH9U4jxMsHvP8ftU\/1R93+n2q+x0TZ8yVpYEEvuD9xFu1dgkS4JDGAWloNrc9qnAKeoqBPSW41GzyO59L1RVhJPladpmvpHiiJ6lcJfcvpGw7xUIXtHpwX5qjPIDCuQPD2PvQX0\/We0+xRMWNJckkS0huP3\/V6tgYQOGtTHUlh8rp6iwcv0qu0GxqiMBSmIZlK0hyBMG5MCbmiJOKdLAs\/SZuCXFpIjd67MJKVaS2oQWIKTwQ3aXl6jAwNTspI0pUohRZ2\/KP7lGzVRbM7uXsbwBPhcX2oIjc\/tzejEIFlbggt1DxYxMw8cUPCxtLMASCCCRxsRYg8UbEwkpgLCgQ7swMRvBBeGuOJooeLiPPhax3j+3+aIrMKOlLuRAYluBAae\/aiDDQMIEKQokOoSFIn5SFfM8F0u29AQQWE77sW4ewmfOoi+GhUkHUZi78weZo2pI2DGwBciGJgOl\/CY8aGANTJQofEdIkMZABGxBIIP8AqqBBClJIPSeoAu4BEcEvQaSOlASokIPAdRjpNwCljD2ejlBBSki41ApZIaCCw2cEEPvtNZIxGZ7SNKT4PaxhJft2ovxNTBJOoJgg8OJ7kO79vOaY6OYa1sVEEKcFSmfUxBdzN2tEiij8XUU6Q7viMdLlidQQCJKT08N3eM7+o6eo6gpJgGQxcAAu0zs7+dWwkkrAAc9IhmdW4WTpDiA\/6VNQN1eMDKdPzAApOtwGlKdQ1dQZmLku8Vf+swlpAl0pghwQkElQdSgQogs4hXHUKw\/6ghSSQShAIJTDSzufzSLNLRFQVrlQdhpSoFRBeSCtzqfUnVw4FNJENzV8uodC0DQQCUuIK1YZbUVcjcMRRUfiRRFyAl3Go60BJN3EMeoOBqsHasMZgBITCru9ipWl1ObpcbghqsMWQqAoKKkoCS5L6mB\/+w5carHacVbCMNKnZWowEqSouyWbSCpgHADHUyW2BfipKsVK0KUVGEyoqYEk9IYhSQQXGynmGQw83A0kAk\/KAApUoIEMoEnqcGS0VPxx8T\/kYGUrcElMkkKsol+llAwbxGPFWrg4SUpC50p6iUkg6i2gOGUkN0uwkNLwwkaEsVJLSpUiAlyohLOIYgkqOqS4rzysfFSt1YiNwkAJXqw9RSkj5heyTw7Hdw53UEkGw\/4wOp1jp1BOI5glUOC4TskCsLUZxLSwl\/EK3UAShBAdSQNTOtSSWSCEEsHd00UrGGklCT1BSE6g0JDMnkwypYFuKQGYCUow3SdCf7UMWMvPSsuQ8v8AEgh4YxcZ9I1BKXLKPjGpIAALOXNmfdhrtVnWTGCFHS+r5hvuA6iS5aVYdzLkQTTmGnqdQH5SekdKgpnJAj8qWE3m9JYeVUJQAlKSk6nOpIABbUkuC7i+5tBDATBeIdRJIdxCB3IY2EEk7VotEfDZyXxEuQO7SC7MSSzOZceQd5oa0MhwXhgWLS5LHcuB60MhsQ4jnUpOnSIBT1LUUgxqJAgzAYMWoGHiuNTJYQUgBLgXIfxbUHAJsSKw9tlF5FxCXlmdo2aAPMCOfF6Hi4kd44Z+4afLihoLkKPSNQFhBYApZw+5ZxvuaPi4elJJSCRDghTsoDwKSXAZ7ATSatsZCi8VReSHl2f9NyGfxrviNJUECJLAG\/8Af7iiqyygJAgEuSlikWIkvIYeLUtjZQYjJUnYKcJC7yGDw4I32HNbIiPll7m\/DxWJiOwYACIDE9ydzVKZVh4Q1jWosehQSwImSDIJ6Q2zm7TTLKw51hRswBAHd9\/SvTebsEXvRsxiuAnVqQnUEQ0Eu7d73ps\/DUVpw0qGHpKgNSSQpKXclQDgEkMGPD0tmME4ainpUWaC4G3aaKErDUCzMYgiZtWujOYCU4KUZdIx0KV8VWIrVhrfShICDEMVFzcnaKyFDSYLs227SGPBjyq+HiAAK0pJCwZdmuUlNtJoh3FxVYasQkf+QYiXQRoUtyCpLApKZIDbGCIpNWTxEpCyhWlVlMdJHY2rvhqUFKCCUpks5SgEgBzs5YOath5taQpCFq0rDKTsQS7EeQntUACGcff3ejZYrCikMdbgpNje\/BF6hSDqUCQ4JckvOzKDi\/2qCliUnYte03BDva4qqqtLQQoKBkH24NXxMYEfLLuVbkcNYDyrsUgrLQkksz22k\/vT5yWJjISpJSplJRpSliNRASwA6pLRILRaiEHLAM4kJk7l38Pp512DjaVAnUwYKCTpJTYpdocdjULC0K0kFJSWILgpUHcdiD9qpiKdv7pKi7uTz9airfEZ2gFwx4MsT6T2pjCzCBoISykhTqYKC1H5ehUACxvHel8YCNO0Evc7+XEUTI4CV4iUKxE4SVKAOIoKIQN1dIJIogalOAbFy7M3kNqMjFN1B0hwx2JeQzNJdquhOAFAKWsoGIX0pAUrDFlJ1GCbMbQZtVMdaSpXwwUoL6UqmJYEgB1zdqAyMRXyP0ASD06gJmZ\/KZdm7VVGOpblWIQWuxJLJgEk2gDnxaqpxiAlRY6VEpEM7gyl\/lg+e9HOeK1KxF9ZWSVanA1qst7Q7MTt50AAoECBAJDi8SmLh57VZQvsQxZRYqdtJDmVSIDQ+1EXihTlwDp1KOliTLgXkubAA3vVUYQKUAHSQouWJSRsdQF\/ysB3oLKxCvDQjSSSedMWQkTpgFTOH6uAKYTiKgAAFK7OpRcXUCFEEu8MbFqHmcXC0IQnDKFpCtSlanUSToUACyQlPiS5uAKrm8yVFwjDSVDQRhoSEwE9QudR5jaoGcAk4akAIIdQBEalqYhYBIXATwR02eaNhSFq+JhJVpLgApTdPSDa5ZwRpdXjSWJiIbUiIQFBSUqJXJWUEJGhMAgX2c0unMq5LHSG8Jdzu4E8VNK18HOoASErCg4KsNYcKa0qs5UqxEByJpz\/AOSGorwlL1MZAUdWrpsXZQGpwSQRDRWNhpcFSEu7pClfMo6dRBD7iYja5q2DiFkkmyglwerlOl9y6jsOWvWM1I6l67AzRZg6VBJUEqCSBAKVFw5T0MzhtJmwohxUqI0gSlSk6VFmAKmJBZhKnBJZM2jzyMUHpSdRGp1BLv0iwBZUAEjdwHZM2T+IKUCEq0lfUBrcAqMu\/kJJIcNANaZxs+UNDOfiDqKFFSdYVpSp2WlgSTwH1FzEFPyl6v8A\/I4QDMSANIJUW+cK1Q4MBb+G4Nebx8YsDrfSTp6UyCx0qawj5Wbs9WKy6VYaihIYJ0hzqEsQ5IUWJa0lu99qF5PTY+ZTpYnSpt2+YN0gEOAGDzcWAtwKCNDDU7qdQUS6tXUkEupulgRcwTXnE55akmXh1KIDnTLFvlZhts\/NO\/h+ZKC7BREgk\/PPyz0iFPN+YrGca8m4jB1vJMJLAk3KugnSwOklyYv2ahw1C4IlQA1qRDuZSJDnhvGKQRnkmVMou7q6wTJAJeU6i35tLuKPjZolRwwkdJJIUlPQoFiOsgOQUm+3asOBzeCw8NRfSH0hzDsOTwJH0qG234bd7NRcdaWSlJUzSCzaiZZtiyTU5TNqwyWspJSp9wfsXAI7gV3tSEgKxCVskSogdIiSlIAYHYBrtUrQCEnWA5IYgukAhn0p7n0qCkBQUQSgl7kBQ3AVPcb01nMFOJiPg4SghTs8u3UoukMAkEWgAA80QgpWw7PFcpmHMuXDdrWomcWlSyUI0JgBLhTNEqYOTd2FBIop5ecWnB+EkpCFl1AFySlg54EOKXxNLzEfKmwVaSo2N3oFSDQEOGdOpnDs4G7WfltqJlggHr1aDuL7sQ8GWfs9TiYRw1AqQrSoakhQI1JLgKBFw4Mjirpyx+H8RI16ZWbpQCdIChsSbc+VAuVu7kOe37CKP+HZjSpL2Cgv5QogpBIhxHLG3hSoJp3JYaSrDKgVpOoFCFhK2A2JSQDMXe1AuVqWpSioFRdRJMkm7E3Jc96srCZQ1KBBAUSkuwMkGCyrgxBq6koGIAV9BEnSSUguQCHS6hFi3jSnegKrDB6hCdTSXI3DsPqBsaYzOUxcMJC09KhqS8ahZw7FqVWtzZp3L+2rneWdotEvx9KA4x9CwoCUhng9QDOynHl2FDJmWAiWdh4XJ70OPL3xXb++KgazOJqUdAASpukAM5DEADu7b0XNYBQThKCgsHSoJWlQ1JD\/AJSxlvBjc0mAQXBYjvYmI58qPhYRbUVJAN0qLEhnJD7FmfniiHchkUq+dQw0pSkr1HqV82kYaQC0EXh28KXxFKUHSEICNIISQHMy5lS3BV9mYUErdLE\/LH\/rEFYeHDAHmqAFlAWcP248PHeKAuFjTBgkB1yz9g59Nq5GJwANT3S4EuwMkAc3iqJUkyp5s1tnF+O12qCUgFOmZmXgCwe5lwYntRVVrEkOOHPlufH1ol4bSSqWdgHaBO\/HNAJ4gbt2omPjORYwHAAA8I8vN\/MGsfESUpdEhIBOoyQVB9Hiw2taSaYymfQnEw8RWEFpSC+GptClSWAAkAyx1XaKTw8DUli4AU5VdIDAMWDgvu7VRJDwSG3G0vYPDsL71A\/lM8hnVgoUPilQEpUlkn\/jC9T\/AA5PRBLfMCanP6H04Z1AhJURhjDSDOpKXUd2D7t6oBWtX\/IouXdROopnUTdyWe9\/sRYRcOxJA1afKA7NqdmHyhpMNAnQTpJKTLNYgOxIE6mjd9moenSYUVdNkpWAdyDYsO1RmvmJCpBFzI2eNu\/elkYhBcF9plto48aBtaglM9SlEhVzItp7meqYo+BilMJSlKpKS51b9Hq5ngUphYoDKSAkgQ52DWN3vAamGSE7JcOx\/KxLEG6hu3KR41NGxkYclIWp2kOUhLuFBT3EqEAiWPfsfMEku6AAkDTCdzCSlgJdh6mTSuMUAsrqfS5SXaAopH+Tw8iN70LFxQTLN\/iI4bSbU0P\/2Q==\" alt=\"\u25b7 Estructura del universo. Su origen y formaci\u00f3n\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSmE2jAvsWlhyh8oXZhw2bC4gxgGydMcBPLmg&amp;usqp=CAU\" alt=\"El universo\" \/><\/p>\n<p style=\"text-align: justify;\">Existe un lazo entre la estructura del universo en conjunto y las condiciones locales internas que se necesitan para que la vida se desarrolle y persista. Si las constantes tradicionales var\u00edan, entonces las teor\u00edas astron\u00f3micas tienen grandes consecuencias para la biolog\u00eda, la geolog\u00eda y la propia vida.<\/p>\n<p style=\"text-align: justify;\">No podemos descartar la idea ni abandonar la posibilidad de que algunas \u201cconstantes\u201d tradicionales de la naturaleza pudieran estar variando muy lentamente durante el transcurso de los miles de millones de a\u00f1os de la historia del universo. Es comprensible por tanto el inter\u00e9s por los grandes n\u00fameros que incluyen las constantes de la naturaleza. Recordemos que <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> nos trajo su teor\u00eda de la Gravedad Universal, que m\u00e1s tarde mejora <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y que, no ser\u00eda extra\u00f1o, en el futuro mejorar\u00e1 alg\u00fan otro con una nueva teor\u00eda m\u00e1s completa y ambiciosa que explique lo grande (el cosmos) y lo peque\u00f1o (el \u00e1tomo), las part\u00edculas (la materia) y la energ\u00eda por interacci\u00f3n de las cuatro fuerzas fundamentales.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/concepto.de\/wp-content\/uploads\/2019\/07\/teoria-de-cuerdas-fisica-ciencia-e1563402179544.jpg\" alt=\"Teor\u00eda de Cuerdas - Concepto, hip\u00f3tesis, variantes y controversia\" width=\"555\" height=\"278\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfSer\u00e1 la teor\u00eda de Supercuerdas ese futuro? En las 11 dimensiones de la Teor\u00eda M, con toda comodidad, se instalan las dos teor\u00edas incompatibles en el Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas, es decir, la Mec\u00e1nica cu\u00e1ntica y la Relatividad General, parece que en esta teor\u00eda (sin verificar) subyace una Teor\u00eda cu\u00e1ntica de la Gravedad.<\/p>\n<p style=\"text-align: justify;\">\u00a1Ya veremos!<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/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%2F2024%2F03%2F18%2F%25c2%25bfpodria-ser-el-valor-de-g-decreciente%2F&amp;title=%C2%BFPodr%C3%ADa+ser+el+valor+de+G+decreciente%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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Aunque apenas hemos comenzado a profundizar sobre este tema, ahora que tenemos m\u00e1s clara la identidad de algunas constantes ser\u00e1 m\u00e1s f\u00e1cil definirlas. Una constante f\u00edsica\u00a0es el valor 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":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5107"}],"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=5107"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5107\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=5107"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=5107"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=5107"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}