{"id":4441,"date":"2026-03-21T05:33:06","date_gmt":"2026-03-21T04:33:06","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4441"},"modified":"2026-03-21T05:33:15","modified_gmt":"2026-03-21T04:33:15","slug":"misterios-de-la-fisica","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2026\/03\/21\/misterios-de-la-fisica\/","title":{"rendered":"Misterios de la Fisica"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/c\/c8\/SI_base_unit.svg\/220px-SI_base_unit.svg.png\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/b\/b5\/CGKilogram.jpg\/250px-CGKilogram.jpg\" alt=\"CGKilogram.jpg\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/3d\/Amperemeter_hg.jpg\/250px-Amperemeter_hg.jpg\" alt=\"Amperemeter hg.jpg\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/22\/CelsiusKelvinThermometer.jpg\/150px-CelsiusKelvinThermometer.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Nueva Definici\u00f3n para la Unidad de Intensidad Luminosa: la Candela\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/a\/a0\/Luminosity.png\/245px-Luminosity.png\" alt=\"Luminosity.png\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;En las im\u00e1genes se representan\u00a0el\u00a0<a title=\"Metro\" href=\"https:\/\/es.wikipedia.org\/wiki\/Metro\">metro<\/a>\u00a0para la longitud, el\u00a0<a title=\"Kilogramo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Kilogramo\">kilogramo<\/a>\u00a0para la masa, el\u00a0<a title=\"Segundo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Segundo\">segundo<\/a>\u00a0para el tiempo, el\u00a0<a title=\"Amperio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Amperio\">amperio<\/a>\u00a0para la intensidad de corriente el\u00e9ctrica, el\u00a0<a title=\"Kelvin\" href=\"https:\/\/es.wikipedia.org\/wiki\/Kelvin\">kelvin<\/a>\u00a0para la temperatura, la\u00a0<a title=\"Candela\" href=\"https:\/\/es.wikipedia.org\/wiki\/Candela\">candela<\/a>\u00a0para la intensidad luminosa y el\u00a0<a title=\"Mol\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mol\">mol<\/a>\u00a0para la cantidad de sustancia.&#8221;<\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/55\/International_System_of_Units_Logo.png\/220px-International_System_of_Units_Logo.png\" alt=\"\" \/><\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Estas\u00a0<strong>unidades b\u00e1sicas<\/strong>\u00a0del <a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a> y sus magnitudes\u00a0<strong>f\u00edsicas<\/strong>\u00a0son el metro para la longitud, el kilogramo para la masa, el segundo para el tiempo, el amperio para la intensidad de corriente el\u00e9ctrica, el kelvin para la temperatura, la candela para la intensidad luminosa y el mol para la cantidad de sustancia.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/aprenderfisicayquimica.weebly.com\/uploads\/4\/8\/1\/5\/48152041\/_8391467_orig.png\" alt=\"3ESO T1. Unidades de medida - F\u00edsica y Qu\u00edmica para ESO y Bachillerato\" width=\"645\" height=\"287\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Sabemos referirnos al producto o cociente de las unidades f\u00edsicas b\u00e1sicas, elevadas a las potencias adecuadas, en una cantidad f\u00edsica derivada.\u00a0 Las cantidades f\u00edsicas b\u00e1sicas de un sistema mec\u00e1nico son habitualmente la masa (M), la longitud (L) y el tiempo (T).\u00a0 Utilizando estas dimensiones, la velocidad que es una unidad f\u00edsica derivada, tendr\u00e1 dimensiones L\/T y la aceleraci\u00f3n tendr\u00e1 dimensiones L\/T<sup>2<\/sup>. Como la fuerza es el producto de una masa por una aceleraci\u00f3n, la fuerza tiene dimensiones MLT<sup>-2<\/sup>.\u00a0 En electricidad, en unidades <a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a>, la corriente, l, puede ser considerada como dimensionalmente independiente y las dimensiones de los dem\u00e1s unidades el\u00e9ctricas se pueden calcular a partir de las relaciones est\u00e1ndar.\u00a0 La carga, por ejemplo, se puede definir como el producto de la corriente por el tiempo.\u00a0 Por tanto, tiene dimensi\u00f3n IT.\u00a0 La diferencia de potencia est\u00e1 dada por la relaci\u00f3n P=Vl, donde P es la potencia.\u00a0 Como la potencia es la fuerza x distancia de dividir el tiempo (MLT<sup>2<\/sup> x L x T<sup>-1 <\/sup>= ML<sup>2<\/sup>T), el voltaje V est\u00e1 dado por V = ML<sup>2<\/sup>Tl<sup>-1<\/sup>.\u00a0 As\u00ed queda expresado lo que en f\u00edsica se entiende por dimensiones referido al producto o cociente de las cantidades f\u00edsicas b\u00e1sicas (como dijimos al principio.)<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.tekcrispy.com\/wp-content\/uploads\/2019\/04\/Fluctuaciones-vacio-2-640x360.jpg\" alt=\"Por primera vez investigadores logran medir fluctuaciones en el vac\u00edo\" \/><\/p>\n<p style=\"text-align: justify;\">Alguna vez, los f\u00edsicos, han logrado medir est\u00e1s fluctuaciones de vac\u00edo que explican fen\u00f3menos extra\u00f1os.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Primer paso para controlar el vac\u00edo cu\u00e1ntico \u2022 Tendencias21\" width=\"386\" height=\"193\" \/><img decoding=\"async\" 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\" alt=\"Fluctuaciones de vac\u00edo cu\u00e1ntico - Resumen ilustraci\u00f3n Fotograf\u00eda ...\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Algunos dicen haber dado el primer paso para controlar el vac\u00edo cu\u00e1ntico<\/p>\n<p style=\"text-align: justify;\">Pero volvamos 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 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.\u00a0 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 moment\u00e1neamente de la energ\u00eda fluctuacional tomada prestada de regiones \u201cvecinas del espacio\u201d, y que luego se aniquilan y desaparecen, devolviendo la energ\u00eda a esas <span style=\"text-decoration: underline;\">regiones vecinas.<\/span><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/78.media.tumblr.com\/dda0be8dbcf8e3e477ad6613b07f829c\/tumblr_inline_o7ek84EB0a1rbpfuz_500.gif\" alt=\"Fluctuaciones de vac\u00edo! \u00a1Materia! \u00bfUniversos perdidos? : Blog de ...\" \/><\/p>\n<\/blockquote>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<a href=\"https:\/\/www.emiliosilveravazquez.com\/blog\/2018\/05\/01\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos-5\/\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCPiF3YmPmusCFQAAAAAdAAAAABAc\">Fluctuaciones de vac\u00edo! \u00a1Materia! \u00bfUniversos perdidos? : Blog de &#8230;<\/a><\/div>\n<div><\/div>\n<p style=\"text-align: justify;\">Si hablamos de fluctuaciones electromagn\u00e9ticas del vac\u00edo las part\u00edculas virtuales son <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> virtuales; en el caso de fluctuaciones de la Gravedad en el vac\u00edo, son <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> virtuales.<\/p>\n<p style=\"text-align: justify;\">Claro que, en realidad, sabemos poco de esas \u201cregiones vecinas\u201d de las que tales fluctuaciones toman la energ\u00eda.<\/p>\n<p><!--more--><\/p>\n<p><img decoding=\"async\" class=\"aligncenter\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRlCQaVaMO0oZeQWNep_6NOzY7F1AZ45Qv200FhIjjvRqb5GRvf4dRCKvLtMvgKl9PUpVtNbqlP36PE4EDApcUu56hPWm4Y1fLDGw&amp;usqp=CAU&amp;ec=45690275\" alt=\"Una memoria prodigiosa. La estructura del universo. | Universo ...\" \/><img decoding=\"async\" class=\"aligncenter\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQpFWUfDerJvdqdsVsrDV9eq_d_uJFxOOnweurUABalU-dT-qZunW3c98oyN0H5HmorzBEsMfDRVdFvRT6J0vswZO9Itmy6DiwebA&amp;usqp=CAU&amp;ec=45690275\" alt=\"Derek Leinweber\" \/><\/p>\n<p style=\"text-align: center;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfQu\u00e9 es lo que hay all\u00ed? \u00bfEstar\u00e1n en esa regi\u00f3n las tan buscadas part\u00edculas ?<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" class=\"aligncenter\" src=\"https:\/\/lhc-closer.es\/webapp\/files\/1435504527_1140da161d6d6bea5473359a2b9acbac.JPG\" alt=\"Acerc\u00e1ndonos al LHC - Supersimetr\u00eda\" \/><img decoding=\"async\" class=\"aligncenter\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSgN0UH0RTabbMk8OipLC4Ti3lmsR9gQUmfg6WlHLZP9Rqv-gGUgkkprfc77G76asnqeB7F2cSuHOVcL8epDqW0Py2PI35PoxaDEw&amp;usqp=CAU&amp;ec=45690275\" alt=\"La sustancia c\u00f3smica? \u00a1La semilla de la materia! : Blog de Emilio ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En realidad sabemos que las fluctuaciones de vac\u00edo son, para las ondas electromagn\u00e9ticas y gravitatorias, lo que \u201clos movimientos de degeneraci\u00f3n claustrof\u00f3bicos\u201d son para los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (que son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>) y est\u00e1n sometidos al Principio de Exclusi\u00f3n de Pauli.<\/p>\n<p style=\"text-align: justify;\">Si confinamos un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> a una peque\u00f1a regi\u00f3n del espacio, entonces, por mucho que un trate de frenarlo y detenerlo, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> est\u00e1 obligado por las leyes de la mec\u00e1nica cu\u00e1ntica a continuar movi\u00e9ndose aleatoriamente, de forma impredecible.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/4\/4a\/Size_IK_Peg.svg\/300px-Size_IK_Peg.svg.png\" alt=\"\" \/><\/p>\n<p><img decoding=\"async\" class=\"aligncenter\" src=\"https:\/\/www.monografias.com\/trabajos92\/evolucion-estrellas\/image014.jpg\" alt=\"Enanas Blancas, estrellas misteriosas : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Las estrellas enanas blancas son el producto resultante de la degeneraci\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a><\/strong><\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Se denomina\u00a0<strong>materia degenerada<\/strong>\u00a0a aquella en la cual una fracci\u00f3n importante de la presi\u00f3n proviene del\u00a0<a title=\"Principio de exclusi\u00f3n de Pauli\" href=\"https:\/\/es.wikipedia.org\/wiki\/Principio_de_exclusi%C3%B3n_de_Pauli\"><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli<\/a>, que establece que dos\u00a0<a title=\"Fermi\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fermi%C3%B3n\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>\u00a0no pueden tener los mismos n\u00fameros cu\u00e1nticos.&#8221;<\/p>\n<\/blockquote>\n<p><img decoding=\"async\" class=\"aligncenter\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSJoag5RB9nTwbukErqNkfTtedXO926V1Gbzw&amp;s\" alt=\"White Dwarfs and Electron Degeneracy\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Este movimiento de degeneraci\u00f3n claustrof\u00f3bico que produce la presi\u00f3n mediante la que una estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> se mantiene contra su propia compresi\u00f3n gravitatoria o, en el mismo caso, la degeneraci\u00f3n de los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, mantiene estable a la estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que, obligada por la fuerza que se genera de la degeneraci\u00f3n de los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, es posible frenar la enorme fuerza de gravedad que est\u00e1 comprimiendo a la estrella.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/jh0nny.files.wordpress.com\/2009\/12\/oscilacion.gif?w=392&amp;h=196\" alt=\"Oscilaciones | alinayjorge15\" \/><\/p>\n<p style=\"text-align: justify;\">De la misma forma, si tratamos de eliminar todas las oscilaciones electromagn\u00e9ticas o gravitatorias de alguna regi\u00f3n del espacio, nunca tendremos \u00e9xito.\u00a0 Las leyes de la mec\u00e1nica cu\u00e1ntica insisten en que siempre quedar\u00e1n algunas oscilaciones aleatorias impredecibles, es decir, algunas ondas electromagn\u00e9ticas y gravitatorias aleatorias e impredecibles.<\/p>\n<p style=\"text-align: justify;\">Estas fluctuaciones del vac\u00edo no pueden ser frenadas eliminando su energ\u00eda (aunque algunos estiman que, en promedio, no contienen energ\u00eda en absoluto).<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.textoscientificos.com\/imagenes\/fisica\/Energia_del_Vacio_34.png\" alt=\"Energ\u00eda del Vac\u00edo | Textos Cient\u00edficos\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;La energ\u00eda del vac\u00edo es la energ\u00eda oscura del espacio-tiempo y es el medio en donde se encuentra dispersa toda la materia siendo la misma energ\u00eda del punto cero que existe a\u00fan en ausencia de todo tipo de materia. La energ\u00eda del vac\u00edo corresponde a peque\u00f1as oscilaciones cu\u00e1nticas efectuadas por las nano ondas que constituyen el tejido del espacio-tiempo cosmol\u00f3gico.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Claro que, como antes dec\u00eda, a\u00fan nadie ha podido medir de ninguna manera la cantidad real de energ\u00eda que se escapa de ese supuesto \u201cvac\u00edo\u201d, como tampoco se ha medido la cantidad de fuerza gravitatoria que puede salir de ese mismo espacio \u201cvac\u00edo\u201d.<\/p>\n<p style=\"text-align: justify;\">Si la energ\u00eda es masa y si la masa produce gravedad, entonces \u00bfQu\u00e9 es lo que hay en ese mal llamado \u201cespacio vac\u00edo\u201d?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/cesarmarcano.files.wordpress.com\/2012\/04\/fractal-vacio-cuantico.jpg\" alt=\"Fluctuaciones de vac\u00edo! \u00bfQue son? : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 De una fluctuaci\u00f3n de vac\u00edo pueden surgir muchas cosas y, las part\u00edculas virtuales son una de ellas- Pero insisto:\u00a0 \u00bfQu\u00e9 es lo que hay en ese mal llamado \u201cespacio vac\u00edo\u201d?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Posible t\u00e9cnica para amplificar la misteriosa energ\u00eda del vac\u00edo ...\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Logran medir el vac\u00edo\" width=\"345\" height=\"194\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">No puedo contestar de momento esa pregunta, sin embargo, parece que no ser\u00eda un disparate pensar en la existencia all\u00ed, de alguna clase de materia que, desde luego, al igual que la bari\u00f3nica que s\u00ed podemos ver, genera energ\u00eda y ondas gravitacionales que, de alguna manera que a\u00fan se nos oculta, escapa a nuestra vista y solo podemos constatar sus efectos al medir las velocidades a que se alejan las galaxias unas de otras: velocidad de expansi\u00f3n del Universo que no se corresponde en absoluto, con la masa y la energ\u00eda que podemos ver.<\/p>\n<p style=\"text-align: justify;\">Estoy atando cabos sueltos, uniendo piezas y buscando algunas que est\u00e1n perdidas de tal manera que, por mucho que miremos, nunca podremos ver.\u00a0 El lugar de dichas piezas p\u00e9rdidas no est\u00e1 en nuestro horizonte y se esconde m\u00e1s all\u00e1 de nuestra percepci\u00f3n sensorial, y, como he dicho en algunos de los comentarios de hoy, nos valemos de aparatos que imagina nuestras mentes (como el LHC, por ejemplo) para que realicen por nosotros lo que no podemos de manera directa.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.pinimg.com\/originals\/d6\/6f\/56\/d66f564417432ad5371a1a327d93584b.png\" alt=\"La teoria de supercuerdas y sus 11 dimensiones | Teor\u00eda, Teoria de ...\" width=\"730\" height=\"640\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfSer\u00e1 la teor\u00eda de S\u00faper cuerdas la precursora de la S\u00faper Teor\u00eda Unificada de la que tanto hablan?<\/p>\n<blockquote><p>La verificaci\u00f3n de esta teor\u00eda exige una energ\u00eda de 10<sup>19<\/sup> GeV (que es imposible que la podamos tener).<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Estamos en un momento crucial de la F\u00edsica, las matem\u00e1ticas y la cosmolog\u00eda, y debemos, para poder continuar avanzando, tomar conceptos nuevos que, a partir de los que ahora manejamos, nos permitan traspasar los muros que nos est\u00e1n cerrando el paso para llegar a las supercuerdas, a la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> o a una teor\u00eda cu\u00e1ntica de la gravedad que, tambi\u00e9n est\u00e1 impl\u00edcita en la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>.<\/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=\"Teor\u00eda cu\u00e1ntica: Qu\u00e9 es y qu\u00e9 trata de explicar\" width=\"343\" height=\"192\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcThE-jYr9mSlTRFjpMPwSaVrkyygQqtqujw-zMi9qPpuBKm_xB2T8QG0L_t0drw62lyxxA_MGuQtHpSaMVCe7j_h8O6ULL70fnUqA&amp;usqp=CAU&amp;ec=45690275\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT9F0Z-WidhD4nm7I6j6RDXOazwtWA8JTB6WnWZMnEmat9aEPwiiLHm7WizWQc34xQBAk4XVx2jKijw9GKMkzNFQQGCFOokgpvouw&amp;usqp=CAU&amp;ec=45690275\" alt=\"Teor\u00eda de la relatividad - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Las gotas del LHC | Es extra\u00f1o... | SciLogs | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">Estamos anclados, necesitamos nuevas y audaces ideas que puedan romper las cadenas \u201cvirtuales\u201d que atan nuestras mentes a ideas del pasado. Tenemos que saber sobre las energ\u00edas del vac\u00edo y de qu\u00e9 est\u00e1 lleno, qu\u00e9 es lo que all\u00ed reside. Tratar de saber si m\u00e1s all\u00e1 de la Cu\u00e1ntica y de la Relatividad hay algo m\u00e1s, no dejar de buscar las respuestas que nos digan qu\u00e9 clase de materia es la que conforma una Singularidad y por qu\u00e9 genera tanta fuerza de Gravedad que ni la luz escapa de ella.<\/p>\n<p style=\"text-align: justify;\">En su momento,\u00a0aquellas ideas eran perfectas y cumplieron su misi\u00f3n.\u00a0 Sin embargo, ahora no nos dejan continuar y debemos preparar nuestras mentes para evolucionar hacia nuevos conceptos y ahondar en aquellos que, a\u00fan estando ah\u00ed presentes, no somos capaces de utilizar, como por ejemplo, el Hiperespacio de tan enorme importancia en el futuro de la Humanidad.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" class=\"aligncenter\" src=\"https:\/\/www.deberes.net\/wp-content\/uploads\/2018\/05\/Tesseract-La-Cuarta-dimension-analoga-al-cubo.gif\" alt=\"Tesseract \u2013 La Cuarta dimension analoga al cubo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cu\u00e1ndo sepamos \u201cver\u201d dimensiones m\u00e1s altas, todo ser\u00e1 mucho m\u00e1s sencillo y encontraremos las respuestas a los problemas que hoy, no sabemos resolver. Claro que, esto es un gran problema ya que, tanto nuestro mundo como nuestras mentes son tridimensionales.<\/p>\n<blockquote><p><strong>Emilio silvera V.<\/strong><\/p><\/blockquote>\n<p style=\"text-align: right;\">\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%2F2026%2F03%2F21%2Fmisterios-de-la-fisica%2F&amp;title=Misterios+de+la+Fisica' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F03%2F21%2Fmisterios-de-la-fisica%2F&amp;title=Misterios+de+la+Fisica' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/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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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>&#8220;En las im\u00e1genes se representan\u00a0el\u00a0metro\u00a0para la longitud, el\u00a0kilogramo\u00a0para la masa, el\u00a0segundo\u00a0para el tiempo, el\u00a0amperio\u00a0para la intensidad de corriente el\u00e9ctrica, el\u00a0kelvin\u00a0para la temperatura, la\u00a0candela\u00a0para la intensidad luminosa y el\u00a0mol\u00a0para la cantidad de sustancia.&#8221; &#8220;Estas\u00a0unidades b\u00e1sicas\u00a0del SI y sus magnitudes\u00a0f\u00edsicas\u00a0son el metro para la longitud, el kilogramo para la masa, el segundo para el tiempo, el amperio [&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":[22],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4441"}],"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=4441"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4441\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4441"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4441"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4441"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}