{"id":27358,"date":"2021-11-06T05:12:45","date_gmt":"2021-11-06T04:12:45","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27358"},"modified":"2021-11-06T05:12:45","modified_gmt":"2021-11-06T04:12:45","slug":"todo-esta-relacionado-de-una-u-otra-manera-4","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/11\/06\/todo-esta-relacionado-de-una-u-otra-manera-4\/","title":{"rendered":"Todo est\u00e1 relacionado&#8230; De una u otra manera"},"content":{"rendered":"<blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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\" alt=\"Universo Estacionario by Priscila Molina Galaz\" \/><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Tenemos m\u00e1s datos de los que la Ciencia moderna puede recordar, hay que acudir a los archivos para efectuar comprobaciones, la conjetura de un universo continuo ha sido una verdad m\u00e1s que evidente e irrefutable. La materia, la energ\u00eda y tambi\u00e9n el espacio-tiempo han sido as\u00ed considerados y, sin embargo, llegaron nuevos descubrimientos que nos llevaron a saber, que todo, en el universo est\u00e1 cuantizado y, andamos a la b\u00fasqueda de saber, si tambi\u00e9n lo est\u00e1 el espacio-tiempo.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Si nos trasladamos al \u00e1mbito de la mec\u00e1nica cu\u00e1ntica, todo all\u00ed parece diferente y resulta estar cuantizado, la energ\u00eda se emite en peque\u00f1os paquetes que se llaman cuantos y de ah\u00ed, el nombre de \u00e9sta teor\u00eda tan extra\u00f1a que nos habla de lo que pasa en los peque\u00f1os \u00e1mbitos del universo.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">\n<h3>Tabla de constantes universales<\/h3>\n<table border=\"1\">\n<tbody>\n<tr>\n<th>Cantidad<\/th>\n<th>S\u00edmbolo<\/th>\n<th>Valor<\/th>\n<th>Error relativo<\/th>\n<\/tr>\n<tr>\n<td><a title=\"Impedancia caracter\u00edstica del vac\u00edo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Impedancia_caracter%C3%ADstica_del_vac%C3%ADo\">Impedancia caracter\u00edstica del vac\u00edo<\/a><\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/9ffa071f23bba4b7290b15a00f69d58c6e6fff85\" alt=\"{\\displaystyle Z_{0}=\\mu _{0}c\\,}\" \/><\/td>\n<td>376,730 313 461\u2026 \u03a9<\/td>\n<td>definida<\/td>\n<\/tr>\n<tr>\n<td><a title=\"Permitividad el\u00e9ctrica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Permitividad_el%C3%A9ctrica\">Permitividad el\u00e9ctrica<\/a>\u00a0del\u00a0<a title=\"Vac\u00edo (f\u00edsica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Vac%C3%ADo_(f%C3%ADsica)\">vac\u00edo<\/a><\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/fcf9854c0de85b948ef1f3d7623f529da1f3b0d0\" alt=\"{\\displaystyle \\epsilon _{0}\\,}\" \/><\/td>\n<td>8,854 187 817\u2026 \u00d7 10<sup>-12<\/sup>\u00a0F\u00b7m<sup>-1<\/sup><\/td>\n<td>definida<\/td>\n<\/tr>\n<tr>\n<td><a title=\"Permeabilidad magn\u00e9tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Permeabilidad_magn%C3%A9tica\">Permeabilidad magn\u00e9tica<\/a>\u00a0del vac\u00edo<\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/6964c55c4dd413c9ea5c1b0db961dae2b47f887c\" alt=\"{\\displaystyle \\mu _{0}\\,}\" \/><\/td>\n<td>4\u03c0 \u00d7 10<sup>-7<\/sup>\u00a0N\u00b7A<sup>-2<\/sup>\u00a0= 1,2566 370 614\u2026 \u00d7 10<sup>-6<\/sup>\u00a0N\u00b7A<sup>-2<\/sup><\/td>\n<td>definida<\/td>\n<\/tr>\n<tr>\n<td><a title=\"Constante de gravitaci\u00f3n universal\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_gravitaci%C3%B3n_universal\">Constante de gravitaci\u00f3n universal<\/a><\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/a1f6c4d01b8be460cde4156d1fde6af720f8ff12\" alt=\"G\\,\" \/><\/td>\n<td>6,6742(10) \u00d7 10<sup>-11<\/sup>\u00a0N\u00b7m\u00b2\/kg<sup>2<\/sup><\/td>\n<td>1,5 \u00d7 10<sup>-4<\/sup><\/td>\n<\/tr>\n<tr>\n<td><a title=\"Constante de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_Planck\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a><\/a><\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/cecd947e6666832fcc39909b00dbde70caa9cf8c\" alt=\"h\\,\" \/><\/td>\n<td>6,626 0693(11) \u00d7 10<sup>-34<\/sup>\u00a0J\u00b7s<\/td>\n<td>1,7 \u00d7 10<sup>-7<\/sup><\/td>\n<\/tr>\n<tr>\n<td><a title=\"Constante de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_Planck\">Constante reducida de Planck<\/a><\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/df05180652a87fe1af83af4bba3402117bd18466\" alt=\"{\\displaystyle \\hbar ={\\frac {h}{2\\pi }}}\" \/><\/td>\n<td>1,054 571 628(18) \u00d7 10<sup>-34<\/sup>\u00a0J\u00b7s<\/td>\n<td>1,7 \u00d7 10<sup>-7<\/sup><\/td>\n<\/tr>\n<tr>\n<td><a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\">Velocidad de la luz<\/a>\u00a0en el vac\u00edo<\/td>\n<td>\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/dd665a73022ece8bfd5606c9430755229e1a1536\" alt=\"{\\displaystyle c={\\frac {1}{\\sqrt {\\mu _{0}\\epsilon _{0}}}}\\,}\" \/><\/td>\n<td>299 792 458 m\u00b7s<sup>-1<\/sup><\/td>\n<td>definida<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Hay una combianci\u00f3n de c, G y h (las constantes universales que adem\u00e1s dan los reg\u00edmenes relativistas, gravitatorios y cu\u00e1nticos) que tiene dimensiones de longitud. A esta longitud se la denomina <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>. Sin embargo, no es cierto que eso implique que el espacio-tiempo sea discreto en esencia, lo que implica es que no podemos medir distancias por debajo de esta longitud. Por lo tanto, no es que el espacio-tiempo sea discreto por la existencia de esta <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Explicaci\u00f3n de la teor\u00eda de la relatividad general de Einstein - VIX\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Todos hemos repasado algunas veces, m\u00e1s o menos a fondo, la Teor\u00eda de la Relatividad General que nos dice que, las propiedades geom\u00e9tricas del espacio no son, ni est\u00e1n conformadas de una manera aleatoria, sino que, por el contrario, est\u00e1n sujetas y est\u00e1n condicionadas por la materia. As\u00ed, hablar de la estructura del Universo sin tener en cuenta esta premisa que nos lleva a considerar que, la geometr\u00eda del universo viene dada por la materia que contiene, ser\u00eda infundado y no ajustado a los conocimientos que actualmente tenemos. Hay que conocer el estado de la materia y las conformaciones -grandes y peque\u00f1as estructuras que conforman en nuestro universo-, para saber de la geometr\u00eda espacial.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/_js6wgtUcfdQ\/Sj_mS51rp-I\/AAAAAAAAGPA\/yp9XaQo_ZKQ\/s400\/plano_local_Lorentziano.png\" alt=\"\" width=\"351\" height=\"393\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Si la Gravedad es muy d\u00e9bil en una situaci\u00f3n dada, las curvas del espacio-tiempo ser\u00e1n, tambi\u00e9n peque\u00f1as en consonancia con dicha debilidad de la fuerza y, entonces, la RG deber\u00e1 incluir a la RE como una aproximaci\u00f3n de primer orden, como un caso especial en el cual la RG debe reducirse a la formulaci\u00f3n matem\u00e1tica de un espacio-tiempo plano, es decir, deben reducirse a las trasformaciones de Lorentz.<\/div>\n<blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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\" alt=\"LA HISTORIA DE LA L\u00d3GICA timeline | Timetoast timelines\" \/><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Cualquier sistema de geometr\u00eda que no est\u00e1 basado en el postulado paralelo de Euclides, que dice que una l\u00ednea y s\u00f3lo una l\u00ednea se puede trazar a trav\u00e9s de un punto fuera de una l\u00ednea dada, paralela a esa l\u00ednea. La geometr\u00eda Euclidiana trata de la geometr\u00eda de nuestro mundo diario. El postulado paralelo de Eucl\u00eddes parece intuitivamente claro, pero nadie ha sido capaz de demostrarlo. Si sustituimos el postulado paralelo de Euclides con el supuesto que existe m\u00e1s de una l\u00ednea paralela a una l\u00ednea dada a trav\u00e9s de un punto dado, tenemos una geometr\u00eda no Euclidiana llamada geometr\u00eda hiperb\u00f3lica. Si asumimos que no existen l\u00edneas paralelas, tenemos una geometr\u00eda no Euclidiana llamada geometr\u00eda el\u00edptica.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/cerezo.pntic.mec.es\/%7Emrego\/graphics\/Cosmo5\/Fig7tresgeom.gif\" alt=\"\" width=\"457\" height=\"391\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Queremos saber como el Universo es, y, para ello, aunque tenemos la Relatividad General que nos dice que en presencia de grandes masas el Universo se curva y su geometr\u00eda se ve sometida a dicha presencia, a pesar de ello, no dejamos de buscar y queremos saber si, eso que los cosm\u00f3logos llaman Omega Negro -la cantidad de materia que existe en el Universo- nos dice, de una vez por todas si estamos en un universo plano, abierto o cerrado.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Cabr\u00eda imaginar que nuestro mundo se comporta en el espacio geom\u00e9trico como una superficie que est\u00e1 irregularmente curvada pero que en ning\u00fan punto se aparta significativamente de un plano, lo mismo que ocurre, por ejemplo, con la superficie de un lago rizado por las d\u00e9biles ondas que crean el suave viento. A un mundo de esta especie podr\u00edamos llamarlo con toda propiedad cuasi-euclidiano, y ser\u00eda espacialmente infinito. Los c\u00e1lculos indican, sin embargo que, la densidad media de materia tendr\u00eda que ser nula y, no es ese, precisamente el caso de nuestro mundo en el que la materia, est\u00e1 por todas partes y, lo queramos o no, genera gravedad y genera curvatura que se dejan sentir, en nosotros mismos, en la Luna y en todos los cuerpos que nos circundan.<\/div>\n<div id=\"attachment_21\" style=\"text-align: justify;\"><a href=\"http:\/\/mikipediageek.files.wordpress.com\/2010\/05\/malla-espacio-tiempo1.jpeg\"><img decoding=\"async\" title=\"malla espacio-tiempo\" src=\"http:\/\/mikipediageek.files.wordpress.com\/2010\/05\/malla-espacio-tiempo1.jpeg?w=500\" alt=\"\" \/><\/a><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">\u00a0 \u00a0 Deformaci\u00f3n de la malla espacio-tiempo<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">De la misma manera que en presencia de grandes masas y debido a la fuerza de Gravedad que generan, es afectada la malla espacio-temporal, de la misma manera digo, tambi\u00e9n se ha podido comprobar que, la luz, aparentemente sin masa, tambi\u00e9n es curvada cuando pasa cerca de un estrella.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\u0421\u04ae\u041d\u0421\u041d\u0418\u0419 \u0422\u0410\u041b\u0425: March 2012\" \/><img decoding=\"async\" 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\" alt=\"Todo est\u00e1 relacionado\u2026 De una u otra manera : Blog de Emilio Silvera V.\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Ya Hawking hab\u00eda hablado de la la incidencia que la gravedad podr\u00eda tener en la propagaci\u00f3n de la luz, Su primera explicaci\u00f3n ni a \u00e9l mismo dejo satisfecho y, finalmente, tuvo que admitir que los rayos de luz que pasaban cerca de un cuerpo masivo, como una estrella, ser\u00edan desviados por el campo gravitatoria que esta genera. Es decir, lo mismo que dec\u00eda <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en su RG.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Como se est\u00e1 a la b\u00fasqueda de la Teor\u00eda Cu\u00e1ntica de la Gravedad, una de las preguntas m\u00e1s comunes es: \u00bfDesempe\u00f1an los campos gravitatorios un papel esencial en la estructura de las part\u00edculas elementales de la materia?<\/div>\n<blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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\" alt=\"Part\u00edculas elementales - EcuRed\" \/><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Realmente, consideradas de manera individuales, las part\u00edculas m\u00e1s o menos elementales e incluso los \u00e1tomos, tienen una incidencia \u00ednfima de la gravedad, ya que, las peque\u00f1as masas que las conforman -infinitesimales- son tan insignificantes a a nivel individual que la Gravedad casi podr\u00eda ser despreciada. De hecho, cuando llegamos a los \u00e1mbitos cu\u00e1nticos, la Gravedad, hace mutis por el foro y, s\u00f3lo se consideran par\u00e1metros electromagn\u00e9ticos y de fuerzas nucleares fuerte y d\u00e9bil que s\u00ed, inciden, de lleno y con mucha potencia en esos peque\u00f1os objetos.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Est\u00e1 claro que ni la teor\u00eda <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>iana ni tampoco la Relativista de la gravitaci\u00f3n han llevado hasta ahora a ning\u00fan avance en la teor\u00eda de la constituci\u00f3n de la materia y, sin embargo, se piensa que, las formaciones elementales que van a constituir los \u00e1tomos se mantienen unidas por fuerzas gravitatorias que, a\u00fan no hemos podido medir por no tener la tecnolog\u00eda necesaria para ello.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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alt=\"Grafeno: un paso hacia el futuro Nano-remediaci\u00f3n del agua Crisis, negocio  y avance nanotecnol\u00f3gico Interdisciplina en nanociencias. - PDF Descargar  libre\" \/><img decoding=\"async\" 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\" alt=\"Electr\u00f3nica org\u00e1nica (p\u00e1gina 3) - Monografias.com\" \/><\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Ilustraci\u00f3n de la generaci\u00f3n de m\u00faltiples excit\u00f3n (MEG), una teor\u00eda que sugiere que es posible que un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que ha absorbido la energ\u00eda de la luz, llamado un excit\u00f3n, para transferir la energ\u00eda a m\u00e1s de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/div>\n<blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\"><img decoding=\"async\" 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alt=\"Grafeno: un paso hacia el futuro Nano-remediaci\u00f3n del agua Crisis, negocio  y avance nanotecnol\u00f3gico Interdisciplina en nanociencias. - PDF Descargar  libre\" \/><img decoding=\"async\" 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\" alt=\"Excitones observados en acci\u00f3n por primera vez\" \/><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">El avance proporciona evidencia para apoyar una idea pol\u00e9mica, llamada la generaci\u00f3n de m\u00faltiples excit\u00f3n (MEG), que es la teor\u00eda de que es posible que un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que ha absorbido la energ\u00eda de la luz, llamado un excit\u00f3n, puede transferir esa energ\u00eda a m\u00e1s de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, consiguiendo m\u00e1s electricidad con la misma cantidad de luz absorbida.<\/div>\n<div style=\"text-align: justify;\" dir=\"ltr\" data-font-name=\"g_font_p0_87\" data-canvas-width=\"292.4556\">Los puntos cu\u00e1nticos son \u00e1tomos artificiales que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se limitan a un espacio peque\u00f1o. Ellos tienen un comportamiento at\u00f3mico como que da lugar a inusuales propiedades electr\u00f3nicas a nanoescala. Estas propiedades \u00fanicas pueden ser particularmente valiosos en la adaptaci\u00f3n de la forma en la luz interact\u00faa con la materia.<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.star.herts.ac.uk\/els\/images\/mie.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Gustav Mie<\/p>\n<p style=\"text-align: justify;\">Ese ha sido uno de las grandes esfuerzos realizados por desarrollar una teor\u00eda que diera cuenta del equilibrio de la electricidad que constituye el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y, los trabajos de Mie, han sido apoyados por toda la comunidad de los f\u00edsicos te\u00f3ricos, \u00e9l se basa principalmente en la introducci\u00f3n de un tensor- energ\u00eda de t\u00e9rminos suplementarios que dependen de las componentes del potencial electromagn\u00e9tico, adem\u00e1s de los t\u00e9rminos de energ\u00eda de la teor\u00eda de Maxwell-Lorentz. Estos nuevos t\u00e9rminos que en el espacio exterior no son importantes, son sin embargo efectivos en el interior de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> al mantener el equilibrio frente a la repulsi\u00f3n el\u00e9ctrica.<\/p>\n<p style=\"text-align: justify;\">A pesar de la belleza de la estructura formal de esta teor\u00eda, erigida por Mie, Hilbelt y Weyl, sus resultados f\u00edsicos hasta ahora han sido insatisfactorios. Por una partew, la multiplicidad de posibilidades es desalentadora, y por otra parte dichos t\u00e9rminos adicionales no han podido ser formulados de una manera tan simple que la soluci\u00f3n pudiera ser satisfactoria,<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Archivo:Curvatura de Riemann.png - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"C\u00e1lculo del tensor de Riemann, de Ricci y la curvatura escalar para un  agujero negro de Kerr | Adsu's Blog\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Hasta ahora la Teor\u00eda de la Relatividad General no ha realizado ning\u00fan cambio en este estado de la cuesti\u00f3n. Si por el momento no consideramos el t\u00e9rmino cosmol\u00f3gico<\/p>\n<p style=\"text-align: justify;\">G\u03bc\u03bd\u00a0 =\u00a0 \u00bd\u03b4\u03bc\u03bd G = KT \u03bc\u03bd<\/p>\n<p style=\"text-align: justify;\">Donde G denota el Tensor de curvatura de Riemann contra\u00eddo, G es el escalar de curvatura formado por contracci\u00f3n repetida, y T\u03bc\u03bd el Tensor de energ\u00eda de &#8220;materia&#8221;. En fin, explicar toda la ecuaci\u00f3n puede llegar a ser engorroso y es toda una larga historia que no siempre entretiene al personal. As\u00ed que, lo dejamos.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2F4.bp.blogspot.com%2F-dmoC1ck5KO8%2FT2Eg6gzAfjI%2FAAAAAAAACjw%2FXX1YaJ277Zw%2Fs1600%2Fbounce-ns.jpg&amp;imgrefurl=http%3A%2F%2Filqgse.blogspot.com%2F&amp;docid=iAmqdY2NCgik-M&amp;tbnid=REn0rGgfdAGt-M%3A&amp;w=706&amp;h=551&amp;ei=KcdSUfWdGo6p7Abc74CwDQ&amp;ved=0CAIQxiAwAA&amp;iact=rics\" data-target-tbnid=\"REn0rGgfdAGt-M:\" data-ved=\"0CAIQxiAwAA\" data-item-id=\"REn0rGgfdAGt-M:\"><img decoding=\"async\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcQ1sRH7HCTAWVY1wxfGf6vndEc1K2TibSFrD3oYBlJrCxd7XaCG\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Ffc06.deviantart.net%2Ffs71%2Ff%2F2010%2F158%2F1%2F5%2FThe_big_crunch_by_B_Ess.png&amp;imgrefurl=http%3A%2F%2Fb-ess.deviantart.com%2Fart%2FThe-big-crunch-166798277&amp;docid=NJl6kDjWhMbzGM&amp;tbnid=6byT4qUSffCjvM&amp;w=1550&amp;h=919&amp;ei=KcdSUfWdGo6p7Abc74CwDQ&amp;ved=0CAMQxiAwAQ&amp;iact=rics\" data-target-tbnid=\"REn0rGgfdAGt-M:\" data-ved=\"0CAMQxiAwAQ\" data-item-id=\"6byT4qUSffCjvM\"><img decoding=\"async\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcRAdO7mJMpXTPu8BHu33BIe3WtqOgpIbjegojUUXgklhA43u5hN\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.matmor.unam.mx%2F%7Ecorichi%2FbigbounceT.jpg&amp;imgrefurl=http%3A%2F%2Fwww.midrash.com.br%2Fon%2Fwp-admin%2Fbig-bounce%26page%3D7&amp;docid=DkK5jJlXtZiaAM&amp;tbnid=Z5smciTRE4B3uM&amp;w=2200&amp;h=1650&amp;ei=KcdSUfWdGo6p7Abc74CwDQ&amp;ved=0CAQQxiAwAg&amp;iact=rics\" data-target-tbnid=\"REn0rGgfdAGt-M:\" data-ved=\"0CAQQxiAwAg\" data-item-id=\"Z5smciTRE4B3uM\"><img decoding=\"async\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcSQpHkTPthzYyYL5Eh2QuLwA9zMLacoHYFMlFWmd-wSwHZfsyfa\" alt=\"\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">Muchos son los conceptos que tendr\u00edamos que explicar aqu\u00ed para dilucidar todas estas cuestiones que, implicadas en estas teor\u00edas, nos llevan a la sinem\u00e1tica, la simultaneidad, transformaciones de coordenadas, <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> de longitudes y tiempos, adici\u00f3n de velocidades, lo que nos dijo Maxwell y Lorentz. transformaci\u00f3n de energ\u00eda en rayos luminosos, la gravedad y la propagaci\u00f3n de la luz, la naturaleza f\u00edsica de los campos gravitatorios&#8230; y un sin fin de cuestiones que, hacen necesario un gran volumen y, tambi\u00e9n, un amplio dominio de conocimientos de los que carezco.<\/p>\n<div id=\"irc_rit\" style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.lapizarradeyuri.com%2Fwp-content%2Fuploads%2F2011%2F05%2Fkrasnikov_agujero_gusano.jpg&amp;imgrefurl=http%3A%2F%2Fwww.lapizarradeyuri.com%2F2011%2F05%2F26%2Fla-casi-maquina-del-tiempo-del-dr-krasnikov-con-entrevista-al-dr-krasnikov%2F&amp;docid=r-eD67HyvAgg9M&amp;tbnid=q1Wxp-S0AuX9oM%3A&amp;w=593&amp;h=362&amp;ei=e8JSUbSvI-vG7AbwzIEg&amp;ved=0CAIQxiAwAA&amp;iact=rics\" data-target-tbnid=\"q1Wxp-S0AuX9oM:\" data-ved=\"0CAIQxiAwAA\" data-item-id=\"q1Wxp-S0AuX9oM:\"><img decoding=\"async\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcTExPbKgR4OK_48UdecjXlx9U70S-8G3TUPR1PXEOgsD3nqQJKN\" alt=\"\" \/><\/a><\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.neoteo.com%2Fimages%2FCache%2F1400x900y900.jpg&amp;imgrefurl=http%3A%2F%2Fwww.neoteo.com%2Fagujeros-negros-y-agujeros-de-gusano-son&amp;docid=HkdrV4_IELjrYM&amp;tbnid=suuJ0cfPkJZtYM&amp;w=518&amp;h=304&amp;ei=e8JSUbSvI-vG7AbwzIEg&amp;ved=0CAUQxiAwAw&amp;iact=rics\" data-target-tbnid=\"q1Wxp-S0AuX9oM:\" data-ved=\"0CAUQxiAwAw\" data-item-id=\"suuJ0cfPkJZtYM\"><img decoding=\"async\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcSnXcxhoRmi0mUteuYwLRrRq6l-gsc6GDh-iIy-ykvfkgh7b07Y\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fus.123rf.com%2F400wm%2F400%2F400%2Falgolonline%2Falgolonline1207%2Falgolonline120700050%2F14656703-green-wormhole-abstract-fractal-design-for-backgrounds-and-wallpapers.jpg&amp;imgrefurl=http%3A%2F%2Fwww.123rf.com%2Fphoto_14656703_green-wormhole-abstract-fractal-design-for-backgrounds-and-wallpapers.html&amp;docid=SD6ZDkvryxFQyM&amp;tbnid=0z5kIBrDrigC9M&amp;w=400&amp;h=400&amp;ei=e8JSUbSvI-vG7AbwzIEg&amp;ved=0CAYQxiAwBA&amp;iact=rics\" data-target-tbnid=\"q1Wxp-S0AuX9oM:\" data-ved=\"0CAYQxiAwBA\" data-item-id=\"0z5kIBrDrigC9M\"><img decoding=\"async\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcThKFTJXUEGQ0rC5p3Fp12_2g9FZFATAz6J_kZcmJdIOmBW1L12\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.lapizarradeyuri.com%2Fwp-content%2Fuploads%2F2011%2F05%2Fkrasnikov_NASA_agujero_gusano.jpg&amp;imgrefurl=http%3A%2F%2Fwww.lapizarradeyuri.com%2F2011%2F05%2F26%2Fla-casi-maquina-del-tiempo-del-dr-krasnikov-con-entrevista-al-dr-krasnikov%2F&amp;docid=r-eD67HyvAgg9M&amp;tbnid=L_5atKt7j2lQWM&amp;w=1200&amp;h=900&amp;ei=e8JSUbSvI-vG7AbwzIEg&amp;ved=0CAcQxiAwBQ&amp;iact=rics\" data-target-tbnid=\"q1Wxp-S0AuX9oM:\" data-ved=\"0CAcQxiAwBQ\" data-item-id=\"L_5atKt7j2lQWM\"><img decoding=\"async\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcSLZWZpQiLPQ4pIMQumjg9EDdIg7fytcB7OgvPWEjYwO7flVjI5\" alt=\"\" \/><\/a><img decoding=\"async\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcRxVAPY-Dz_5WiuNE9mcPPm-lEAg0-tGYatHB6nPCz9CTPLiSbY\" alt=\"\" \/><\/div>\n<p style=\"text-align: justify;\">Lo cierto es que, la Teor\u00eda de la Gravedad, nos lleva a imaginar situaciones que podr\u00edan ser y, en alguna ocasi\u00f3n, se nos puede presentar como posibles caminos para solucionar cuestiones que, en el mundo f\u00edsico que conocemos, nos parecen irresolubles pero&#8230; En f\u00edsica, amigos m\u00edos, lo imposible parece posible.<\/p>\n<p style=\"text-align: justify;\">\u00a1Encontrar la soluci\u00f3n para burlar la velocidad de la luz, y, atravesando portales m\u00e1gicos, ir a otras galaxias! Es cierto que la mente est\u00e1 muy delante de los hechos pero&#8230; Cuando se piensa en algo, ah\u00ed queda la posibilidad de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>rlo en una realidad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"La Tierra podr\u00eda ser el \u00fanico planeta habitable del Universo | Life -  ComputerHoy.com\" \/><img decoding=\"async\" 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\" alt=\"Nuestro Universo \u00fanico Fotos, Retratos, Im\u00e1genes Y Fotograf\u00eda De Archivo  Libres De Derecho. Image 80718607.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Carecemos de la capacidad para afirmar que no hay otros universos<\/p>\n<p style=\"text-align: justify;\">Al menos por el momento, no podemos saber si nuestro Universo es \u00fanico. Sin embargo, hemos pensado en la posibilidad de que pudiera ser uno de tantos. Como nunca nadie pudo estar en otro Universo, tenemos que imaginarlos y basados en la realidad del nuestro, realizamos conjeturas y comparaciones con otros que podr\u00edan ser. \u00bfQui\u00e9n puede asegurar que nuestro Universo es \u00fanico? Realmente nadie puede afirmar tal cosa e incluso, estando limitados a un mundo de cuatro dimensiones espacio-temporales, no contamos con las condiciones f\u00edsicas necesarias para poder captar (si es que lo hay), ese otro universo paralelo o simbi\u00f3tico que presentimos junto al nuestro y que sospechamos que est\u00e1 situado en ese \u201cvac\u00edo\u201d que no hemos llegado a comprender. Sin embargo, podr\u00edamos conjeturar que, ambos universos, se necesitan mutuamente, el uno sin el otro no podr\u00eda existir y, de esa manera, estar\u00edamos en un universo dual dentro de la paradoja de no poder conocernos mutuamente, al menos de momento, al carecer de los conocimientos necesarios para ello.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/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%2F2021%2F11%2F06%2Ftodo-esta-relacionado-de-una-u-otra-manera-4%2F&amp;title=Todo+est%C3%A1+relacionado%26%238230%3B+De+una+u+otra+manera' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F11%2F06%2Ftodo-esta-relacionado-de-una-u-otra-manera-4%2F&amp;title=Todo+est%C3%A1+relacionado%26%238230%3B+De+una+u+otra+manera' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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La materia, la energ\u00eda y tambi\u00e9n el espacio-tiempo han sido as\u00ed considerados y, sin embargo, llegaron nuevos descubrimientos que nos [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27358"}],"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=27358"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27358\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27358"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27358"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27358"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}