{"id":28251,"date":"2022-07-01T05:44:20","date_gmt":"2022-07-01T04:44:20","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28251"},"modified":"2022-07-01T05:44:20","modified_gmt":"2022-07-01T04:44:20","slug":"%c2%a1el-universo-%c2%a1cuanto-nos-hace-sonar","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/07\/01\/%c2%a1el-universo-%c2%a1cuanto-nos-hace-sonar\/","title":{"rendered":"\u00a1El Universo! \u00a1Cu\u00e1nto nos hace so\u00f1ar!"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.gifer.com\/7RwC.gif\" alt=\"\u0424\u0438\u0437\u0438\u043a\u0430 GIFs - Get the best gif on GIFER\" \/><\/p>\n<p style=\"text-align: justify;\">Richard Feynman expreso una vez que si le pidieran resumir en una frase el descubrimiento m\u00e1s importante de la Ciencia, elegir\u00eda contestar: \u201cEl mundo est\u00e1 hecho de \u00e1tomos\u201d. Cuando reconocemos que buena parte de la comprensi\u00f3n del Universo se basa en las interacciones y propiedades de los \u00e1tomos (desde la raz\u00f3n de por qu\u00e9 las estrellas brillan y el cielo es azul a la explicaci\u00f3n de por qu\u00e9 podemos sentir el contacto de nuestros dedos al golpear las teclas del ordenador y podemos ir viendo como aparecen nuestras ideas en forma de palabras escritas en la blanca pantalla como podemos ver con\u00a0 nuestros ojos) podemos entender muy bien la elecci\u00f3n de Feynman para resumir en tan pocas palabras nuestro legado cient\u00edfico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/IllDecisiveArawana-max-1mb.gif\" alt=\"Best Partiendo Atomos GIFs | Gfycat\" \/><img decoding=\"async\" src=\"https:\/\/i.makeagif.com\/media\/7-01-2018\/8Y-VdL.gif\" alt=\"Liga\u00e7\u00e3o Covalente em 3D on Make a GIF\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La din\u00e1mica del Universo es inamovible y lo hace como lo podemos observar<\/p>\n<p style=\"text-align: justify;\">Muchos de los cient\u00edficos m\u00e1s destacados del mundo han coincidido en que, si se les permite elegir una segunda frase, escoger\u00edan: \u201cLa simetr\u00eda subyace a las leyes del Universo\u201d, est\u00e1 claro el por qu\u00e9 de la elecci\u00f3n. En el Universo primitivo era todo simetr\u00eda y, cuando esta se rompi\u00f3, aparecieron las fuerzas que hoy reconocemos, esas cuatro fuerzas fundamentales que todo lo rigen en el Cosmos.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"La importancia de la simetr\u00eda en la existencia de la vida humana. | Blog de  Jose Antonio Martin\" \/><img decoding=\"async\" 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\" alt=\"NeoFronteras \u00bb El Universo parece girar sobre s\u00ed mismo - Portada -\" \/><\/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 \u00a0 Las fuerzas fundamentales y la simetr\u00eda de las galaxias espirales<\/p>\n<p style=\"text-align: justify;\">Muchos han sido los descubrimientos que la Ciencia ha podido hacer en los \u00faltimos doscientos a\u00f1os, pero los descubrimientos m\u00e1s duraderos tienen una caracter\u00edstica com\u00fan: han identificado caracter\u00edsticas del mundo natural que permanecen invariables incluso cuando son sometidas a un amplio conjunto de manipulaciones. Estos atributos invariables reflejan lo que los F\u00edsicos llaman simetr\u00edas, y han desempe\u00f1ado un papel crucial y creciente en muchos avances importantes.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTskPgk9f_I41wVkGZ-IYeDmbnyACgAot7WWH8csgIUdlU0WLtfDXP5vD-FG1dm92G_PAs&amp;usqp=CAU\" alt=\"Apple Unleashed 2021: C\u00f3mo ver y qu\u00e9 esperar del evento\" \/><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_3oAlWVQWAEc\/Ruc0IcNbbYI\/AAAAAAAAACk\/e5utYzVW3r8\/s200\/fundo+ceu+estrelado+p%5Bsca343.gif\" alt=\"Terra-Longe: LA NOCHE OSCURA\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Su velocidad es inalcanzable y desde cientos de millones de a\u00f1os luz las estrellas nos mandan se\u00f1ales en la noche oscura, titilan como queriendo enviarnos un mensaje que no alcanzamos a comprender,<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"Simetria en un fragmento musical\" src=\"https:\/\/www.xtal.iqfr.csic.es\/Cristalografia\/archivos_03\/partitura.jpg\" alt=\"Simetria en un fragmento musical\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Simetr\u00eda\u00a0 artificial en una pieza musical. Fragmento de &#8220;Six unisono melodies&#8221; de Bart\u00f3k.(El pentagrama de abajo representa la simetrizaci\u00f3n de la partitura de arriba)&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ciclo d\u00eda\/noche | Minecraftpedia | Fandom\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"EL UNIVERSO\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La simetr\u00eda del d\u00eda y la noche<\/p>\n<p style=\"text-align: justify;\">Esto ha proporcionado abundantes pruebas de que la simetr\u00eda \u2013en todos sus aspectos misteriosos y sutiles- arroja una poderosa luz sobre nuestra ignorancia y, a trav\u00e9s de su seguimiento y observaci\u00f3n, no pocas veces hemos podido llegar a la verdad que la Naturaleza esconde. Esa poderosa luz a la que me refiero, alumbra de manera deslumbrante nuestra comprensi\u00f3n de las cosas, as\u00ed que, all\u00ed donde podamos detectar una simetr\u00eda, la atenci\u00f3n tiene que ser m\u00e1xima, ya que, a trav\u00e9s de ella podemos llegar a comprender. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> lo hizo en su <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial con la simetr\u00eda que lleva consigo la velocidad de la luz que es invariante sea cual fuere la fuente y a la velocidad que esta se pueda mover.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.xtal.iqfr.csic.es\/Cristalografia\/archivos_03\/point-groups\/pg_2overm.gif\" alt=\"Cristalograf\u00eda. Simetr\u00eda de los cristales\" \/><\/p>\n<p style=\"text-align: justify;\">La Historia del Universo no es ajena a la historia de la simetr\u00eda que es el conjunto de invariancias de un sistema. Al aplicar una transformaci\u00f3n de simetr\u00eda sobre un sistema, \u00e9ste queda inalterado. La simetr\u00eda es estudiada sistem\u00e1ticamente usando la teor\u00eda de grupos.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/i.gifer.com\/BhM2.gif\" alt=\"H br GIF - Pesquisar em GIFER\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSZBzYhPC6bakoXZH1nNIQb5kmmVYulhoetqA&amp;usqp=CAU\" alt=\"Simetr\u00eda - Krystala, la web del mundo de los cristales, minerales y  materiales\" \/><\/p>\n<p style=\"text-align: justify;\">Algunas de las simetr\u00edas son directamente f\u00edsicas. Algunos ejemplos son las reflexiones y las rotaciones en las mol\u00e9culas y las translaciones en las redes cristalinas. Las simetr\u00edas pueden ser discretas (es decir, cuando hay un n\u00famero finito de transformaciones de simetr\u00eda), como el conjunto de rotaciones de una mol\u00e9cula octa\u00e9drica) o continuas (es decir, cuando no hay un n\u00famero finito), como el conjunto de rotaci\u00f3n de un \u00e1tomo o n\u00facleo. Existen simetr\u00edas m\u00e1s generales y abstractas, como la invariancia CPT y las simetr\u00edas asociadas a las teor\u00edas <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/www.xtal.iqfr.csic.es\/Cristalografia\/archivos_03\/rotitle.gif\" alt=\"\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La simetr\u00eda siempre ha sido importante en la F\u00edsica<\/p>\n<p style=\"text-align: justify;\">No quiero meterme aqu\u00ed con el complejo mundo de la superconductividad o el ferromagnetismo al que nos llevar\u00eda una explicaci\u00f3n de la simetr\u00eda rota. Situaci\u00f3n en la que el estado fundamental de un sistema de muchos cuerpos o el estado de vac\u00edo de una teor\u00eda cu\u00e1ntica de campos relativista tiene una simetr\u00eda menor que el hamiltoniano o el Lagrangiano que define el sistema. Dejaremos la simetr\u00eda rota para otra oportunidad en la que tambi\u00e9n comentaremos sobre el Teorema CPT.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Simetr\u00edas C, P, T, CP y CPT - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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\" alt=\"Un paseo por el Cosmos: Simetr\u00eda CPT\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0&#8220;Se puede justificar, te\u00f3ricamente, que todas las interacciones entre part\u00edculas elementales deben ser invariantes bajo la acci\u00f3n conjunta de conjugaci\u00f3n de carga (C), paridad (P) e inversi\u00f3n temporal (T). Es lo que se conoce con el nombre de invariancia CPT, que puede considerarse como una ley de conservaci\u00f3n absoluta.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Los momentos m\u00e1s decisivos en la evoluci\u00f3n del universo son aquellos en los que equilibrio y orden cambian repentinamente, dando escenarios c\u00f3smicos cualitativamente diferentes de los de eras precedentes. La teor\u00eda actual sostiene que el universo pas\u00f3 por varias de estas transiciones durante sus primeros momentos y que todo lo que hemos encontrado alguna vez es un residuo tangible de una \u00e9poca c\u00f3smica anterior y m\u00e1s sim\u00e9trica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La ruptura de la simetr\u00eda en el tiempo - Catalunya Vanguardista\" \/><img decoding=\"async\" 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\" alt=\"Cristal del tiempo - WikicharliE\" \/><\/p>\n<p style=\"text-align: justify;\">El\u00a0<strong>Cristal del tiempo<\/strong>\u00a0es un sistema cu\u00e1ntico representado por un grupo de iones de iterbio dispuestos en forma de anillo. Al enfriar el sistema para que los iones adquieran su estado energ\u00e9tico m\u00e1s bajo, los f\u00edsicos descubrieron que el anillo comenz\u00f3 a rotar alrededor de su eje. De este modo \u2014de acuerdo con las leyes de la f\u00edsica\u2014 se rompi\u00f3 la simetr\u00eda del tiempo.<\/p>\n<div><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2017\/03\/Dibujo20170311-Floquet-evolution-of-a-spin-chain-nature21413-f1-580x348.jpg\" alt=\"Dibujo20170311 Floquet evolution of a spin chain nature21413-f1\" \/><\/div>\n<blockquote>\n<div style=\"text-align: justify;\">Figura 1: Floquet evoluci\u00f3n de una cadena de spin. Tres hamiltonianos se aplican secuencialmente en el tiempo: un giro global de Casi \u03c0 (H1), interacciones de largo alcance de Ising (H2) y fuertes Desorden (H3). El sistema evoluciona durante 100 per\u00edodos Floquet de esta secuencia.<\/div>\n<div style=\"text-align: justify;\">Gaston Floquet (1847\u20131920) alucinar\u00eda si supiera que en el siglo XXI los sistemas peri\u00f3dicos forzados que \u00e9l estudi\u00f3 en 1883 reciben un\u00a0nombre tan po\u00e9tico como cristales de tiempo de Floquet cuando son metaestables.<\/div>\n<\/blockquote>\n<div><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El tejido del cosmos - Brian Greene\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQnIA1onUQWWP9K_5kLUGlz2KpLy3WbZ-dkcauFNjATNibJPsDyuhmppMNDn-NxPKZQhhs&amp;usqp=CAU\" alt=\"Los Pilares De La Creaci\u00f3n. La Eagle Nebula O M16 O NGC 6611 Es Un Grupo  Abierto De Estrellas J\u00f3venes En La Constelaci\u00f3n De Serpens. Imagen Retocada  Con Peque\u00f1o DOF. Elementos De\" \/><\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El tejido del Cosmos<\/div>\n<p style=\"text-align: justify;\">Pero hay un sentido a\u00fan m\u00e1s amplio, un meta-sentido, en el que la simetr\u00eda yace en el n\u00facleo de un Cosmos en evoluci\u00f3n. El propio tiempo est\u00e1 \u00edntimamente entrelazado con la simetr\u00eda. Como est\u00e1 claro para todos nosotros, la connotaci\u00f3n pr\u00e1ctica del tiempo (sea lo que este pueda ser) es, en realidad, una medida de cambio, as\u00ed como la existencia misma de un tipo de tiempo c\u00f3smico que nos permite hablar razonablemente de cosas como \u201cla edad y la evoluci\u00f3n del universo en su conjunto\u201d, se basa sensiblemente en aspectos de la simetr\u00eda. Y conforme los cient\u00edficos han observado esa evoluci\u00f3n mirando atr\u00e1s hacia el principio en busca de la verdadera naturaleza del espacio y el tiempo, la simetr\u00eda se ha establecido como la m\u00e1s segura de las gu\u00edas, una gu\u00eda que nos ofrece ideas y nos da respuestas que de otra manera hubieran estado muy lejos de nuestro alcance.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Semilleros de estrellas: Las Nebulosas. : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Evoluci\u00f3n de Galaxias en C\u00famulos | Instituto de Astrof\u00edsica de Canarias \u2022  IAC\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Simetr\u00eda por todas partes, estrellas o galaxias<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, podemos decir sin lugar a una ninguna duda que la simetr\u00eda subyace en las leyes que rigen el mundo y, m\u00e1s bien creemos que dichas leyes funcionan exactamente de la misma manera independientemente de d\u00f3nde podamos estar nosotros, y, lo mismo dar\u00e1 que estemos en la V\u00eda L\u00e1ctea o en Andr\u00f3meda, las leyes del universo har\u00e1n que nuestros cuerpos funcionen seg\u00fan las r\u00edgidas normas que ellas nos imponen, ya que, son inalterables. Lo mismo podemos decir de las simetr\u00edas de traslaci\u00f3n o invariancia de traslaci\u00f3n. Se aplican no s\u00f3lo a las leyes de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, sino tambi\u00e9n a las leyes del electromagnetismo de Maxwell, a la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial y general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, a la mec\u00e1nica cu\u00e1ntica y a cualquier propuesta en la f\u00edsica moderna.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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alt=\"Astronautas Cayendose En La Luna GIF - Astronauta Apolo Caidas - Discover &amp;  Share GIFs | Cool gifs, Gif, Animated gif\" \/><img decoding=\"async\" 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LqbdDPb0H07AFszzHM8PxnlPYVCUrVPvOB4AYicgfvSckbMQnHORMvUsh1v4kWPmJy\/ajdS7Xs7LUazUw1RG7Zwsq3z4EEAjXK86aHEdTlqTY\/IC\/lMntFtAp7M\/auz2RcgMmNmA\/lDTc\/GK\/fHzTYN2vjC1FVgxwgIxv2suI1n0Lb\/Z7Zk2a1RsJpISKqhsSm2YAvZgT9k88rGcn2S2P3lb3hF1pDF3uckHzP8ALN3tztVqSIpPbclu5AMs+rg+AnCKxOzL0WvOxEOb7DFzVd2OSpZhe1yxGHvzUme1dgxAI10DZ3t4WnJ9mdmFLZ1JNmqdtsgdfgBBH3bHxM6JZMhYDP7NwL8yBkJ0rXIcuSdscoc8Isv7uXkLRkfMZgm2Y1b0I+UQUQug7jrYccza3nLmQHW3jb0YZzTCMTphJPgfAFjHBPK1tRxHhESmF+HL67s46k9P9w\/ARMB1Yn+vzuI2Mj9bD5CUkDVhpp+mKEPbiLfX70yLke4z+vQR7DiAe8W9bTGjVM7qts7FC3kRrfrH9\/a9yCRnYAlsuQF2PgIGkuAOA8Yyc7DylSO7fDTY30LWQX5MHOIeCGXf2N2NyyjuTP8A1E29JNMHs9PMCBwg7TWHefxvHbYkA7ZY9SxXrngwiU+82anotMH91VJ8SBJNohYgf7VQ++mXIqxHgLmUtvOiL4VZuF1XD6sV8xBtO+AcqaX6t+U5l752E5W5s+Olab9dH9qr\/lN\/9n6yTn4egknP\/aW\/84cKpv6ncC9Ug5FlKuF6MLFh3zYu9aQIU18NxftqtgMxY4SNenAiY9j2RGe\/u1uNAKdsuoNzbXPSdRN3oAVWmgyvkgVh1J6d0+rPV4\/WN967JTOboOmAhTf+L85m35vulTokUWu7iy2BAVT8TDLrYC\/ETY+7dmYWc0y2XaxLfx01vODs26iNrVKgV0XG\/YFxgUNbsjMWbUD1vecb2iIdaRsr\/ZihSoj3lSrT964tYscSKeAt9o5X8uc7716N8RrqL5gFh6XzM5b7LsTtdHRb6\/Ep8QVv8oWGzIWCAAAGwSoc7fERTQlic+RyisZCWnZ10N4byWnQd7g9g4LlT2m7K6cLm57jON7FbVSFM0mfC4dmtcC4IGf+3gZp2emtwUNci4yGMZcu3gHG9+kfaUTIPTzLXUVKtyL3PwJjJmbR7urExmN22umEv7zJc7o6g4dDfieWXGeS27aqm11VHaZj2US98I188rk9Ok3e0G1PTtSxhrhDgRCM\/sBuLGxHDlNe6d3VaCsxpo1RxZiahUqpscAshtmMyDy5Rad\/HWqxFY13t27KtBUppoMWNgubOLXv4m3cBaee9raHvdo2elfUZ21AZrHTjZTOvQatxp0UOgIao9hra3Zv5zzG0bY6barbUHS7sisFwDALqro2YNiwYkEkX1vJaIiMgrszr2wq52yWwAC6kAZDLK31rGBOZVLAW+I8b55aTE271v2qlUkHjXra9we3pCuxU\/uE25s5t5ma2GG16pOuXqfC0zPtqglcRBHCxJz4gDXjpnE\/Z1Em5ooTzKKfnNSYVFlGEcgABJMwKE3gtuyKjd1GoPIuoX1li1nOlNxf73ugPRyfSXBpYqdNe\/5SaKqdKodSiZdXzv8Adwr85auyEgY3cnjgIQea2YeBlyU\/rnlHeqiasO7Lz5zM2IhV+zaR+KmH\/ju58MdzLWZKK5Kq20Ci3cLC0w198WuKajvOvplOe9VnN2NzOVuSHStJbW3rVPwlRr9kX9ZS211TrUbwy+UoB6QhpxteZdYrBmBPxEnvz+cZUihowM5zLUQaEGAd0N5NXDW+rSQYpJNV50b2Vh2Hvney5E+CsLDwvFFZ2QqFJJa5xknI2Gj5Wy0GU0Xt9WkBHKfZeBmFK4CGiTndWxr2TxOFQGTXUObTjrRRdqRGJIxkNd3tiOVgSefnPTI6jkJyd+buFQY0HbBuToLd+s5WrvrdZx2W2NB\/21y42BNvL0jLhXIADusJzd1bx94uFsiMgfvfrOgy981WYmPGZXuCysBkSDY8jbKeZ3NteBa20VASyYFUMTbE5Ki58rz0VPx85xtjTDtNX4Cr\/ZYZMTmQw5a5TF4+S3XFns8gq1HrP2nXtC+ebGxcd2nS89CWPKeVFd02lE2N6K4gwcLTJpKLG5sWsTa\/wgCdujSKCz1C7cSch4Lc28zFYnZW0xLeHMp29KToRtCIUGd3IAU6Agn4TnqDeIpE8r7VbUa1RdnQHsML3+07gYbdAD6mW3kMVjZet2GujIpptiQXVWJLXCkrkzZsMrA53AGsv951Ez00FNVRRkihR3KLfhGD9\/4xg0q8sRu\/0lCtLGrqg7RtJOQRDWiymvt6U7gZmcqvtrvcC4XoSb\/l3SpRxnC\/L+oda0\/rTV2131YgchlKFB6wiMDPPa8y6RWIMBGA6xZAZlo0MAMkinUxxKgc4wMKtBjCU4oQZkWX7pImLu85JBwDttIHOol9M2XXlrLcYPCUoiIbqig81UA+esLVr\/X6T7cRLwNCP08pZ7wWseOsxByefyjJ9WjByt4bMaTl6YGd+AJ007p0d2b1FWyFjjtbMWBPHDlczXjAGenKeW3rTUVC1MHCbEDk3EHplONvxnYdKx28l7JFPE\/XjnOF7T7NhKOpsWujZ2PiRwmnYN8q9NmcAOnAFjiHC179Zw95bU9Z9LDKwBB+LS9uNuEl7RNVrWYlZuraP7NUV3W6MCMVvsnIsvMgi3nPWlw4DIQytmCNDMe1brFTZ1p5YkW6kcWA07jODurbnoPhYnBfNTkBlqL6G8Vnr5JMb8epScT2s2UBErKLOrBSRkbaqepBA853NnrJUAZG14HX5W9Ym9KYdCjg2bTrbS18jnLaYxmsTrRTfGiuNGAN+8XtGAtrw+XWc\/Y\/8JQim\/C5z9dbSO5bU3nKebIdI49aX23gg8Tw7pQbk53gUASyee15s6VrEABLBFBhU\/WnpMa0IhEXFCW6+cimEN+kW\/0JMQ+v6QHvGDSsNJikDhs48qQcYwklVgMOKVgRlJP6SAyQXkkHnlXu+ustDDlKbwh59rXhxffpCJQGlJ2rC9mthIykmcMbarYVvOHWAfEPI8je86tbaEK4b3vpactBnOPJ9datO7tjXW1zfnyvY+dpo2XZBjDMcNuYY2PgCZNly4ZzYb6+U4RbJ9dJ9jxvxhcgwbIZjEB3doAznbTs6O17C+pOmY4wknMHMEcRpocuRjIJq3NviVoamoVcKpofivw5YbZd4MAUd8aHFOE3mW4rBrfX6yfVvrKKOkOPp5TOtHBkB+h9Wi4vrSESBz9c4R9f0lWLhGLfX9YDiMJXi+j+cGL6vAty+spL2lcIH0JA94wHP+kQP3w37vD9YDX+tYb\/AF+kQtGEiiDCTFB6wkiZBxdYZXi6\/XnJA4HCESST7TxGm\/df\/SbX3D8JJJi\/xYefSXU\/ikknCW4bk\/OaKf4fnDJOEulV\/DylIkknN0WHXxEbifGSSAE18Iy6\/XSSSQCpqY1P8YJIBq\/XnC2h75JIC0vw\/Awn8ZJJBYfy\/GB9R9cJJJA7QNJJAMj6eB+QkkhQpaDuHykpa+H4SSTIukkkgf\/Z\" alt=\"Earthing: los beneficios de caminar descalzos\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La fuerza de Gravedad incide en los personajes de diferentes maneras<\/p>\n<p style=\"text-align: justify;\">Claro que, no obstante, los detalles de sus observaciones y experiencias pueden variar y, a veces, lo hacen de un lugar a otro. No es lo mismo hacer un ejercicio gimn\u00e1stico en la Luna que en la Tierra, la fuerza de Gravedad que act\u00faa sobre nosotros en uno u otro lugar har\u00e1 que, el resultado de la energ\u00eda producida por nuestras piernas y el impulso del cuerpo al saltar, sea muy diferente de uno al otro lugar. De todas las maneras y, en general, la simetr\u00eda rotacional o invariancia rotacional es prima hermana de la invariancia traslacional. Todos sabemos que los objetos estelares se mueven regidos por estas leyes de invariantes de la Naturaleza y se mueven en funci\u00f3n de unas reglas que les vienen dadas por su densidad, otros cuerpos cercanos que inciden sobre ellos, etc.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La velocidad de la luz en el vac\u00edo es c = 300 000 km\/s. La luz del Sol  tarda en llegar a la Tierra 8 - Brainly.lat\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0A esa velocidad la luz del Sol llega a la Tierra en 8 minutos y 20 segundos<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> entendi\u00f3 todo esto muy bien al incluir la velocidad de la luz entre las observaciones que no ser\u00edan afectadas por su movimiento o por el movimiento de su fuente luminosa, sin importar a que velocidad se mueva una estrella, la luz que lanza al espacio en forma de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, siempre estar\u00e1 en la marca de 299.792.458 metros por segundo, la velocidad l\u00edmite que el universo nos permite.<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> fue listo y, reconociendo que la velocidad observada depende generalmente del movimiento del observador, puedo captar la simetr\u00eda a trav\u00e9s de las grietas en las fachadas newtonianas de la Naturaleza, elev\u00f3 la velocidad de la luz a la categor\u00eda de ley inviolable de la Naturaleza, declar\u00e1ndola inalterada por el movimiento.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Teor\u00eda de la relatividad - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"6 - Curso de Relatividad General [Ecuaciones de EULER-LAGRANGE] - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 las leyes de Maxwell no se pueden aplicar en la empresa?\" \/><\/p>\n<p style=\"text-align: justify;\">Durante las \u00faltimas d\u00e9cadas, los f\u00edsicos han elevado la simetr\u00eda al m\u00e1s alto nivel de la escala. Cuando encontramos una ley propuesta de la Naturaleza, una pregunta habitual y natural es: \u00bfpor qu\u00e9 esta ley? \u00bfPor qu\u00e9 la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial?, \u00bfpor qu\u00e9 la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general? \u00bfPor qu\u00e9 la teor\u00eda del electromagnetismo de Maxwell?<\/p>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Campo de Yang-Mills \u25b7 Informaci\u00f3n, Historia, Biograf\u00eda y m\u00e1s.\" \/><\/div>\n<div>\n<div>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Un\u00a0<strong>campo de Yang<\/strong>&#8211;<strong>Mills<\/strong>\u00a0es un tipo de\u00a0<strong>campo<\/strong>\u00a0f\u00edsico usado sobre todo en teor\u00eda cu\u00e1ntica de\u00a0<strong>campos<\/strong>\u00a0cuyo\u00a0lagrangiano\u00a0tiene la propiedad de ser invariante bajo una\u00a0transformaci\u00f3n de <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>\u00a0local. Adem\u00e1s, es el centro de la unificaci\u00f3n entre la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>, la fuerza d\u00e9bil y la fuerza fuerte.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Para construir un campo de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> cuyo grupo de <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/c92d3acfb87bce7860f1a77481754330b12fdd9b\" alt=\"{displaystyle {mathcal {G}}_{s}}\" \/>\u00a0de dimensi\u00f3n\u00a0<em>m<\/em>, necesitamos un campo multicomponente<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/f5b1fbe639e9d04f8ff22d8ec92700fa8b208adc\" alt=\"{displaystyle {\boldsymbol {Psi }}(mathbf {x} )}\" \/>\u00a0(cuyas componentes\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/ad2ce26d480602dd7cecb3ba30e49b8d079d94b2\" alt=\"{displaystyle Psi _{i}(mathbf {x} )}\" \/>\u00a0suelen ser espinores de Dirac). Todas las componentes del campo est\u00e1n definidas sobre un\u00a0<a title=\"Espacio-tiempo\" href=\"https:\/\/es.wikidat.com\/info\/Espacio-tiempo\">espacio-tiempo<\/a>\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/2cc2abebd45ec020509a0ec548b67c9a2cb7cecd\" alt=\"mathcal{M}\" \/>:<\/p>\n<p>&nbsp;<\/p>\n<p>(<cite id=\"Equation_1\"><a href=\"https:\/\/es.wikidat.com\/info\/Campo_de_Yang-Mills#Eqnref_1\">1<\/a><\/cite>)<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/6bc95b7c331c73b242791b20fb746cb6d8666d1d\" alt=\"{displaystyle {\boldsymbol {Psi }}(mathbf {x} )={\begin{pmatrix}Psi _{1}(mathbf {x} )\\Psi _{2}(mathbf {x} )\\ldots \\Psi _{n}(mathbf {x} )end{pmatrix}}qquad mathbf {x} in {mathcal {M}}}\" \/><\/p>\n<p>Bajo una transformaci\u00f3n de <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> local\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/3304f9f595b2f7def89d217b883c1175ee6f79e3\" alt=\"{displaystyle T_{g};}\" \/>\u00a0el campo se transformar\u00eda de acuerdo con:<\/p>\n<p>(<cite id=\"Equation_2\"><a href=\"https:\/\/es.wikidat.com\/info\/Campo_de_Yang-Mills#Eqnref_2\">2<\/a><\/cite>)<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/3fcb56064b224f23ffb1e1e4a148871b87978126\" alt=\"{displaystyle T_{g}:{mathcal {T}}_{0}^{1}({mathcal {M}})^{n}\to {mathcal {T}}_{0}^{1}({mathcal {M}})^{n}qquad {\boldsymbol {Psi }}(mathbf {x} )mapsto {\boldsymbol {Psi }}'(mathbf {x} )=U_{g(mathbf {x} )}{\boldsymbol {Psi }}(mathbf {x} )=e^{igamma ^{j}(mathbf {x} ){\boldsymbol {\tau }}_{j}}{\boldsymbol {Psi }}(mathbf {x} )}\" \/><\/p>\n<\/div>\n<\/div>\n<blockquote>\n<section><\/section>\n<p style=\"text-align: justify;\">El de campo que matem\u00e1ticamente se obtienen a partir de los potenciales vectores de la secci\u00f3n anterior. Es importante notar que una 1-forma como las descritas anteriormente puede ser interpretado matem\u00e1ticamente como una\u00a0<a title=\"Conexi\u00f3n (matem\u00e1tica)\" href=\"https:\/\/es.wikidat.com\/info\/Conexi%C3%B3n_(matem%C3%A1tica)\">conexi\u00f3n<\/a>\u00a0sobre un\u00a0<a title=\"Fibrado principal\" href=\"https:\/\/es.wikidat.com\/info\/Fibrado_principal\">fibrado principal<\/a>. Concretamente a partir las componentes de la\u00a0<a title=\"Forma diferencial\" href=\"https:\/\/es.wikidat.com\/info\/Forma_diferencial\">1-forma<\/a>\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/d3d3daeb88a3f8e32e292ab7cd03ef0900b44faa\" alt=\"{displaystyle scriptstyle mathbf {A} }\" \/>\u00a0que toma valores en el\u00a0<a title=\"\u00c1lgebra de Lie\" href=\"https:\/\/es.wikidat.com\/info\/%C3%81lgebra_de_Lie\">\u00e1lgebra de Lie<\/a>\u00a0asociada al grupo de <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a>, pueden calcularse las componentes f\u00edsicas que caracterizan el campo de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> propiamente dicho que matem\u00e1ticamente es la 2-forma\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/d15b187bc78c426cdcc156088d3d2991ac413fc2\" alt=\"scriptstyle {mathbf  {F}}\" \/>\u00a0dada por:<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/f17742dd793dd79d2905cb43a8ef5bcca7666f4c\" alt=\"{displaystyle mathbf {F} =dmathbf {A} +mathbf {A} land mathbf {A} ,qquad {mathbf {A}}=A_{alpha }^{j}(x){\boldsymbol {\tau }}_{j} dx^{alpha },qquad A_{alpha }^{j}in mathbb {R} , {\boldsymbol {\tau }}_{j}in {mathfrak {g}}_{s}}\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 las teor\u00edas de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a> de las fuerzas nucleares fuertes y d\u00e9bil? Una respuesta aceptable es que todas estas teor\u00edas hacen predicciones que han sido una y otra vez confirmadas hasta la saciedad con experimentos precisos. Lo cual, por supuesto, es esencial para la confianza que despu\u00e9s todos nosotros podamos tener en estas teor\u00edas que, finalmente y al comprobar su certeza, se convierten en leyes.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"simetrias en fisica | Pablo Della Paolera\" \/><img decoding=\"async\" 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\" alt=\"De la Simetr\u00eda y la Conservaci\u00f3n\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Simetr\u00edas y conservaci\u00f3n<\/p>\n<p style=\"text-align: justify;\">As\u00ed, presentimos que ning\u00fan lugar del Universo es algo especial comparado con cualquier otro lugar por muy lejos que este pueda estar. De esa manera, los f\u00edsicos tienen puesta la confianza en que la simetr\u00eda de traslaci\u00f3n deber\u00eda estar entre las simetr\u00edas de la Naturaleza. Los objetos cosmol\u00f3gicos reflejan siempre, los mismos movimientos de rotaci\u00f3n y traslaci\u00f3n aqu\u00ed que all\u00ed. Es decir, un sistema planetario situado en la Galaxia Chimax, tendr\u00e1 las mismas normas que el Sistema planetario del Brazo de Ori\u00f3n que acoge al planeta Tierra. Otra cuesti\u00f3n ser\u00e1 la presencia o no de vida que depende de factores que estar\u00e1n o no estar\u00e1n presentes.<\/p>\n<p style=\"text-align: justify;\">\u00a1El Universo! \u00a1Cu\u00e1nto nos hace so\u00f1ar!<\/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%2F2022%2F07%2F01%2F%25c2%25a1el-universo-%25c2%25a1cuanto-nos-hace-sonar%2F&amp;title=%C2%A1El+Universo%21+%C2%A1Cu%C3%A1nto+nos+hace+so%C3%B1ar%21' 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%2F2022%2F07%2F01%2F%25c2%25a1el-universo-%25c2%25a1cuanto-nos-hace-sonar%2F&amp;title=%C2%A1El+Universo%21+%C2%A1Cu%C3%A1nto+nos+hace+so%C3%B1ar%21' 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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Cuando reconocemos que buena parte de la comprensi\u00f3n del Universo se basa en las interacciones y propiedades de los \u00e1tomos (desde la raz\u00f3n de por qu\u00e9 las [&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\/28251"}],"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=28251"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28251\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28251"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28251"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28251"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}