{"id":28552,"date":"2022-08-24T05:11:54","date_gmt":"2022-08-24T04:11:54","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28552"},"modified":"2022-08-24T05:11:54","modified_gmt":"2022-08-24T04:11:54","slug":"fisicos-y-cosmologos-buscando-conocer-el-universo-6","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/08\/24\/fisicos-y-cosmologos-buscando-conocer-el-universo-6\/","title":{"rendered":"F\u00edsicos y Cosm\u00f3logos: Buscando conocer el Universo"},"content":{"rendered":"<p style=\"text-align: justify;\">A finales de los a\u00f1os 70, los f\u00edsicos de part\u00edculas decidieron acudir a los seminarios de cosmolog\u00eda para escuchar los que los cosm\u00f3logos ten\u00edan que decir sobre las galaxias y los qu\u00e1sar y, los cosm\u00f3logos (para no ser menor), alquilaron m\u00e1quinas del CERN y el FERMILAB para trabajar en f\u00edsica de de altas energ\u00edas en instalaciones subterr\u00e1neas desde donde no se pod\u00edan ver las estrellas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/circuitoaleph.files.wordpress.com\/2012\/07\/higgs_boson.jpeg\" alt=\"http:\/\/circuitoaleph.files.wordpress.com\/2012\/07\/higgs_boson.jpeg\" \/><\/p>\n<p style=\"text-align: justify;\">Los experimentos que se producen en tan descomunales m\u00e1quinas, llevan sus resultados hasta las pantallas de los ordenadores provistos de programas bien elaborados que regojen todos y cada uno de los sucesos del acontecimiento all\u00ed ocurrido cuando dos haces de <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a>, por ejemplo, chocan lanzados en direcciones opuestas a velocidades cercanas a la de la luz, y, en el choque, las part\u00edculas dan lugar a otras m\u00e1s elementales que est\u00e1n ocultas en el coraz\u00f3n de la materia y, con esta f\u00f3rmula de altas energ\u00edas, pueden salir a la luz para que las podamos conocer.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8220;La F\u00edsica de part\u00edculas elementales y el estudio del Universo primitivo, las dos ramas fundamentales de la ciencia de la Naturaleza, se hab\u00edan fundido esencialmente.&#8221;<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<strong>\u00a0 Gell-Mann<\/strong><\/p>\n<p style=\"text-align: justify;\">Cuando f\u00edsicos y cosm\u00f3logos unieron sus conocimientos para saber sobre el todo desde lo puy peque\u00f1o hasta lo muy grande: El \u00e1tomo y la Galaxia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.aexa.digital\/Joomla\/images\/998.jpeg\" alt=\"C\u00famulo de galaxias ACO S 295...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Encierran y tienen tantos secretos las galaxias que, existen multitud de familias, de formas y colores, y, todas ellas, son portadoras de la esencia del Universo, las galaxias, son retazos del Universo en las que est\u00e1n presentes todos los elementos y objetos que son son, tambi\u00e9n all\u00ed residen las fuerzas y las constantes y, para que no falte de nada, podr\u00edamos suponer que tambi\u00e9n, est\u00e1 la vida presente.<\/p>\n<p style=\"text-align: justify;\">En encuentra que buscaron f\u00edsicos y cosm\u00f3logos fue el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Loa f\u00edsicos hab\u00edan identificaron simetr\u00edas en la Naturaleza que hoy est\u00e1n rotas pero que estuvieron intactas en el entorno de las inmensas energ\u00edas, en el entorno de aquellos primeros momentos en los que se cree naci\u00f3 el universo. Los cosm\u00f3logos informaron de que el universo estuvo entonces en tal estado de alta energ\u00eda, durante las etapas iniciales del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Unidas ambas cosas, aparece el cuadro de un universo perfectamente sim\u00e9trico y cuyas simetr\u00edas se quebraron a medida que se expandi\u00f3 y se enfri\u00f3, creando las part\u00edculas de materia y energ\u00eda que encontramos hoy a nuestro alrededor y estamp\u00e1ndoles las pruebas de su genealog\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cerebro Curioso - La taza con el Lagrangiano, el... | Facebook\" \/><img decoding=\"async\" src=\"https:\/\/brainiedeal.files.wordpress.com\/2011\/06\/frtghjm.jpg?w=209&amp;h=270\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0Y la taza de Yukawua con las interacciones m\u00e1s misteriosas del Universo<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8220;Corr\u00edan los a\u00f1os 30, a\u00f1os en los que el mundo estaba convulsionado por una devastadora crisis econ\u00f3mica, y la f\u00edsica se encontraba en una encrucijada. (<em>Vaya, esta frase me valdr\u00eda para tiempos m\u00e1s recientes<\/em>). Un f\u00edsico nip\u00f3n se propuso afrontar un severo problema, entre muchos otros en los que arroj\u00f3 luz, que no era m\u00e1s, ni menos, que el de entender la interacci\u00f3n por la cual dos <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> pueden unirse para formar n\u00facleos.&#8221;<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/m.media-amazon.com\/images\/I\/51I1L8ShSXL._SL500_.jpg\" alt=\"\u5275\u9020\u3078\u306e\u98db\u8e8d (\u8b1b\u8ac7\u793e\u5b66\u8853\u6587\u5eab)\u300f(\u6e6f\u5ddd\u79c0\u6a39)\u306e\u611f\u60f3(4\u30ec\u30d3\u30e5\u30fc) - \u30d6\u30af\u30ed\u30b0\" \/><\/p>\n<h4>La simple y maravillosa idea<\/h4>\n<p>Yukawa consigui\u00f3 lo que no pudieron ni <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a> ni Heisenberg sobre la interacci\u00f3n nuclear en el comportamiento de las part\u00edculas del n\u00facleo at\u00f3mico.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/s0.wp.com\/latex.php?latex=U%28r%29_%7Belectrico%7D%3DK%5Cdfrac%7BQ%7D%7Br%7D&amp;bg=ffffff&amp;fg=333333&amp;s=0&amp;c=20201002\" alt=\"U(r)_{electrico}=K\\dfrac{Q}{r}\" \/><\/p>\n<p style=\"text-align: justify;\">La ecuaci\u00f3n de arriba nos habla de que para las distancias cortas las interacciones el\u00e9ctricas ser\u00e1n muy intensas y para distancias grandes la intensidad disminuir\u00e1, incluso llegar\u00e1 a anularse cuando las distancias sean infinitas. Se sab\u00eda que la interacci\u00f3n electromagn\u00e9tica a nivel cu\u00e1ntico se deb\u00eda al intercambio de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/2\/20\/QCD.gif\" alt=\"Plik:QCD.gif \u2013 Wikipedia, wolna encyklopedia\" \/><\/p>\n<p><img decoding=\"async\" src=\"https:\/\/ccnn2esovillavicar.files.wordpress.com\/2015\/12\/1experienciafaraday.gif\" alt=\"T-8 Campo Magn\u00e9tico y T-9 Inducci\u00f3n Electromagn\u00e9tica (F\u00edsica 2\u00ba bach) |  Blog de Mila (IES Villa de V\u00edcar)\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Las diferencias esenciales entre la interacci\u00f3n nuclear y la interacci\u00f3n electromagn\u00e9tica son las siguientes:<\/p>\n<ol>\n<li style=\"text-align: justify;\">La interacci\u00f3n nuclear, entre <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> (que tambi\u00e9n era conocido en aquella \u00e9poca) ha de ser de corto alcance. De hecho del orden del fermi. Un fermi equivale a\u00a0<img decoding=\"async\" src=\"https:\/\/s0.wp.com\/latex.php?latex=10%5E%7B-15%7D&amp;bg=ffffff&amp;fg=333333&amp;s=0&amp;c=20201002\" alt=\"10^{-15}\" \/>\u00a0metros.<\/li>\n<li style=\"text-align: justify;\">Dentro de su rango ha de ser m\u00e1s intensa que la interacci\u00f3n electromagn\u00e9tica ya que ha de conseguir mantener unidos a <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> en un volumen peque\u00f1o.<\/li>\n<\/ol>\n<p>&nbsp;<\/p>\n<p><strong><\/strong>\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=\"Ruptura espont\u00e1nea de simetr\u00eda - Wikipedia, la enciclopedia libre\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">En el modelo est\u00e1ndar,\u00a0 la ruptura espont\u00e1nea de simetr\u00eda se complementa por el uso del <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, que es responsable de las masas de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> W y Z.\u00a0 Todo esto puede verse de forma m\u00e1s t\u00e9cnica en la interacci\u00f3n de Yukawa donde se muestra c\u00f3mo obtienen masa los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>\u00a0 mediante la ruptura de simetr\u00eda. Este mecanismo se aplica al caso de una ruptura de simetr\u00eda <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> local local.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/d\/d2\/ToricCodeTorus.png\/300px-ToricCodeTorus.png\" alt=\"\" width=\"300\" height=\"167\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Apuntes de Grupos de Lie\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El toro es un ejemplo de grupo de Lie homeomorfo a\u00a0<img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/f\/1\/6\/f16593db438c52cea7ce55758d5b4789.png\" alt=\"\\scriptstyle S^1\\times S^1\" \/>.<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/qph.cf2.quoracdn.net\/main-qimg-9109c1f70ecfde6ea634daef1056680d.webp\" alt=\"What is the Higgs Boson and why is it important? - Quora\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En f\u00edsica la\u00a0<strong>ruptura espont\u00e1nea de la simetr\u00eda<\/strong>\u00a0ocurre cuando un sistema definido por una lagrangiana sim\u00e9trica respecto a un grupo de simetr\u00eda\u00a0 cae en un estado vac\u00edo que no es sim\u00e9trico.\u00a0 Cuando eso sucede el sistema no se comporta m\u00e1s de forma sim\u00e9trica.<\/p>\n<div style=\"text-align: justify;\"><\/div>\n<p style=\"text-align: justify;\">El grupo de simetr\u00eda puede ser discreto como el grupo espacial\u00a0 de un cristal, o continuo como un grupo de Lie,\u00a0 como la simetr\u00eda rotacional del espacio. Sin embargo, si el sistema solo tiene una dimensi\u00f3n espacial entonces solo las simetr\u00edas discretas pueden romperse en un estado vac\u00edo de la teor\u00eda cu\u00e1ntica, aunque tambi\u00e9n una soluci\u00f3n cl\u00e1sica puede romper una simetr\u00eda continua.<\/p>\n<blockquote><p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTyiRvo8-i6d4sy9CDNVZSStLY6S7KoeWeCO9LyJyRA_iavUnQe10osVIZzCeDZ1z8SyTg&amp;usqp=CAU\" alt=\"Physics potential of Higgs pair production at a \uf067\uf067 collider Shinya KANEMURA  (Univ. of Toyama) On behalf of E. Asakawa (Meiji-Gakuin), D.Harada  (Sokendai), - ppt download\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQxmfQfrkBkzGFcCRi_6OnSSsZg0I0iX7Ve4iJwURZHqjRI9A4bQGiigb8MLwt-7ImS99c&amp;usqp=CAU\" alt=\"PARTICLE PHYSICS LECTURE 8 Georgia Karagiorgi Department of\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>&#8220;La ruptura de la simetr\u00eda conlleva la aparici\u00f3n de nuevas part\u00edculas (asociados a nuevos t\u00e9rminos de masas en el nuevo lagrangiano. En f\u00edsica, un\u00a0lagrangiano\u00a0es una\u00a0<a title=\"Funci\u00f3n escalar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Funci%C3%B3n_escalar\">funci\u00f3n escalar<\/a>\u00a0a partir de la cual se puede obtener la\u00a0<a title=\"Trayectoria\" href=\"https:\/\/es.wikipedia.org\/wiki\/Trayectoria\">evoluci\u00f3n temporal<\/a>, las\u00a0<a title=\"Ley de conservaci\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Ley_de_conservaci%C3%B3n\">leyes de conservaci\u00f3n<\/a>\u00a0y otras propiedades importantes de un\u00a0<a title=\"Sistema din\u00e1mico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sistema_din%C3%A1mico\">sistema din\u00e1mico<\/a>. De hecho, en f\u00edsica moderna el lagrangiano se considera el\u00a0<a title=\"Operador\" href=\"https:\/\/es.wikipedia.org\/wiki\/Operador\">operador<\/a>\u00a0m\u00e1s fundamental que describe un sistema f\u00edsico.) como los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> de Nambu-Goldstone\u00a0 o los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> de Higss) y la aparici\u00f3n de t\u00e9rminos de masas de part\u00edculas ya existentes en el lagrangiano. Claro que la teor\u00eda electrod\u00e9bil se describi\u00f3 por Steven Weinberg unificada en t\u00e9rminos de su relaci\u00f3n con el universo primitivo.&#8221;<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/-PHMpPLnTfOM\/T8fQmxpUxNI\/AAAAAAAA85Q\/knsJyqe4Q3Q\/s1600\/dibujo20120530-massive-ew-gauge-bosons-in-spanish.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo que resulta tan especial en la Teor\u00eda electrod\u00e9bil\u00a0 es que las part\u00edculas (portadoras de la fuerza) forman una familia estrechamente unida, con cuatro miembros: la W<sup>+<\/sup>, la W<sup>&#8211;<\/sup>\u00a0, la Z neutra, y el cuarto miembro es nuestro viejo amigo el Fot\u00f3n, portador del electromagnetismo. Son todas hermanas, estrechamente relacionadas por el principio de simetr\u00eda que nos dice que son, todas las misma cosa pero, que la simetr\u00eda se ha roto. La simetr\u00eda est\u00e1 all\u00ed, en las ecuaciones subyacentes de la teor\u00eda, pero no es evidente en las part\u00edculas mismas. Por eso las W y la Z son mucho m\u00e1s pesadas que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" src=\"https:\/\/img1.picmix.com\/output\/stamp\/normal\/8\/6\/8\/2\/1042868_7d7aa.gif\" alt=\"Universo, gif , animaci\u00f3n , tube , encre , fondo - PicMix\" \/><\/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<strong>\u00a0En Universo temprano no hab\u00eda estrellas, ni galaxias, ni seres vivos<\/strong><\/p>\n<p style=\"text-align: justify;\">Hubo un tiempo, en el universo temprano, en que la temperatura estaba por encima de algunos cientos de veces de la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, cuando la simetr\u00eda a\u00fan no se hab\u00eda roto, y la fuerza d\u00e9bil y la electromagn\u00e9tica, no s\u00f3lo eran la misma matem\u00e1ticamente, sino realmente la misma. Un f\u00edsico que hubiera podido estar all\u00ed por aquel entonces, lo que no es f\u00e1cil de imaginar, no habr\u00eda contemplado ninguna diferencia real entre las fuerzas producidas por el intercambio de estas cuatro part\u00edculas: las W, la Z y el Fot\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Las cuatro fuerzas fundamentales | Beatriz P\u00e9rez Trigo _ FQ\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las cuatro fuerzas del Universo\" \/><\/p>\n<p style=\"text-align: justify;\">De la misma manera, aunque menos clara, las nacientes teor\u00edas de la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> conjeturan que las cuatro fuerzas tal vez estaban ligadas por una simetr\u00eda que se manifestaba en aquellos niveles de energ\u00edas a\u00fan mayores que caracterizaban al universo incluso ya antes del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.<\/p>\n<p style=\"text-align: justify;\">La introducci\u00f3n de un eje de tiempo hist\u00f3rico en la cosmolog\u00eda y la f\u00edsica de part\u00edculas, benefici\u00f3 a ambos campos. Los f\u00edsicos proporcionaron a los cosm\u00f3logos una serie de herramientas \u00fatiles para saber como se desarroll\u00f3 el universo. Evidentemente, el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> no fue la muralla de fuego de la que se burl\u00f3 Hoyle, sino un \u00e1mbito de susceos de altas energ\u00edas que muy posiblemente pueden ser comprensibles en t\u00e9rminos de la teor\u00eda de campo relativista y cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cosmolog\u00eda * * - DICCIONARIO FILOS\u00d3FICO de Centeno\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La cosmolog\u00eda por su parte, le dio un tinte de realidad hist\u00f3rica a las teor\u00edas unificadas. Aunque ning\u00fan Acelerador concebible podr\u00eda alcanzar las tit\u00e1nicas energ\u00edas supuestas por las grandes teor\u00edas unificadas y la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>, esas ex\u00f3ticas ideas a\u00fan pueden ser puestas a prueba, investigando su las part\u00edculas constituyentes del universo actual son compatibles con el tipo de historia primitiva que implican las teor\u00edas.<\/p>\n<p style=\"text-align: justify;\">&#8220;<strong>Las part\u00edculas elementales aparentemente proporcionan la clave de algunos de los misterios fundamentales de la cosmolog\u00eda temprana&#8230; y, resulta que la cosmolog\u00eda nos brinda una especie de terreno de prueba para alguna de las ideas de la f\u00edsica de part\u00edculas elementales.&#8221;<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"05. Fuerzas elementales de la naturaleza - FQ 2\u00ba ESO - YouTube\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Lago de oto\u00f1o, bosque, oto\u00f1o, \u00c1rboles, cielo, Enchanitng naturaleza, Fuerzas  de la naturaleza, Fondo de pantalla HD | Peakpx\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Todo lo que vemos est\u00e1 regido por esas cuatro fuerzas y por las constantes universales<\/p>\n<p style=\"text-align: justify;\">A pesar de todo, de lo mucho que hemos avanzado y de los descubrimientos ciertos que se han podido conquistar y que est\u00e1n debidamente contrastados una y mil veces para estar seguros de que, todo eso es as\u00ed. A pesar de ello, digo, no creo que a\u00fan sepamos, a ciencia cierta, lo que las fuerzas son, y, nos quedan algunos flecos que a\u00f1adir a &#8220;ese traje&#8221; para que, la ni\u00f1a (en este caso la Naturaleza), se nos pueda mostrar con toda su belleza y esplendor.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfQu\u00e9 son las fuerzas?<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong><\/strong><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/3.bp.blogspot.com\/-v5j90_Jlmnc\/TfiUq13lJqI\/AAAAAAAAAbA\/pi9YROlbO_8\/s1600\/fuerzas-fundamentales-5.jpg\" alt=\"\" width=\"653\" height=\"469\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">S\u00ed, m\u00e1s o menos, aunque con ciertas carencias y faltas de completitud, podemos dar una idea de lo que las fuerzas son y, para andar por casa, podr\u00eda ser una explicaci\u00f3n suficiente pero, si queremos dar un paseo m\u00e1s largo, y llegar hasta los confines de la Galaxia, entonces, no podemos confiar en esta exigua explicaci\u00f3n a la que, como antes dec\u00eda, le faltan esos flecos que la adornan y completan y las acercar\u00edan a nuestra total comprensi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/4.bp.blogspot.com\/-wTnxSy4Rn0k\/TWfcrmhWawI\/AAAAAAAAOME\/oO0dhdPYIr0\/s1600\/Galaxy-Cluster-Abell.jpg\" alt=\"\" width=\"633\" height=\"484\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sabemos del nacimiento de las estrellas, la acumulaci\u00f3n de estas en galaxias, que a la vez se agrupan en c\u00famulos y por si fuera poco, \u00a0esparci\u00e9ndose en forma uniforme mientras el Universo sigue\u00a0 y sigue expandi\u00e9ndose. La formaci\u00f3n de nebulosas en todas partes, de ellas las nacientes estrellas, blancas, azules, rojas y amarillas, y a su alrededor la formaci\u00f3n de planetas. Todo un ciclo que se repite y se repite por miles de millones de a\u00f1os, entreg\u00e1ndonos un formato claro y que podemos aventurarnos a predecir sin temor a fallar y, sabemos que, todo eso es posible gracias a que, las cuatro fuerzas fundamentales del universo est\u00e1n presentes y, el ritmo que imponen, hacen posible que las cosas sean tal como las podemos contemplar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/alexproynewton.files.wordpress.com\/2011\/10\/interacciones-fundamentales.jpg\" alt=\"\" width=\"711\" height=\"431\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Quarks que se unen para formar <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>, estos que conforman los n\u00facleos, la llegada de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> atra\u00eddos por la carga el\u00e9ctrica positiva de los n\u00facleos hacen que se formen los \u00e1tomos del universo que, unidos forman mol\u00e9culas que, a su vez, se unen para formar cuerpos como las estrellas y los mundos que las rodean, grupos de estrellas que dan lugar a enormes galaxias y estas, reunidas, forman c\u00famulos que son las estructuras m\u00e1s grandes del universo y, todo ello, es posible gracias a esas fuerzas y a esas &#8220;insignificantes&#8221; part\u00edculas que conforman la materia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-K6VLACmCqhY\/Vigup5za2wI\/AAAAAAAAAb0\/KYAvmmeIgx0\/s1600\/familia%2Bde%2Bmateria.gif\" alt=\"Resultado de imagen de Las familias de part\u00c3\u00adculas subat\u00c3\u00b3micas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ah\u00ed los ten\u00e9is y aunque pueda parecer sencillo, el lidiar con estas tres familias de part\u00edculas que son, en realidad las que conforman todo lo que existe en el mundo (entendi\u00e9ndose por el mundo el universo entero), no es f\u00e1cil y de ellas, surgen muchas implicaciones, algunas que no hemos podido llegar a entender aunque, en honor a la verdad tendremos que decir que, en lo m\u00e1s b\u00e1sico, podemos formular hip\u00f3tesis y teor\u00edas que las implican y que est\u00e1n acordes con la realidad observada en el laboratorio experimental. Sin embargo, muchos son, todav\u00eda, los secretos que nos esconden y al que nuestro intelecto no ha podido llegar a\u00fan. Sin embargo, si nos dan m\u00e1s tiempo, todo llegar\u00e1.<\/p>\n<p style=\"text-align: justify;\">Y, a todo esto, no debemos olvidar que, aparte de las propiedades que dichas part\u00edculas pueden tener de manera individual, todas tienen que convivir con las cuatro fuerzas fundamentales de la Naturaleza que, de alguna manera, inciden en ellas de mil maneras diferentes.<\/p>\n<p style=\"text-align: justify;\">No s\u00f3lo toda la materia del Universo, nosotros tambi\u00e9n, supeditamos nuestros comportamientos a lo que rige la norma que establen esas cuatro fuerzas fundamentales del Universo que, junto con las constantes universales, hacen de nuestro universo lo que es y permite, que la vida est\u00e9 presente para observar todas estas maravillas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRqD-0cVT03PheBSHKhTNChArfsq-Sk-cbmrA&amp;usqp=CAU\" alt=\"Los beach club con m\u00e1s encanto de Punta Umbr\u00eda - Modalia.es\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTZM3dPRQ-FEdOyT4r06kTw4iUngFYn9s5Ctg&amp;usqp=CAU\" alt=\"Tabla de mareas de Playa de Punta Umbr\u00eda (Huelva) :: 2022\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSSdKyuk0AU896q7O4NaYSh3V9Kih4sy2HNvg&amp;usqp=CAU\" alt=\"Playas de la provincia de Huelva - Andaluc\u00eda Live\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSluuZh2UyhgncQARgawvcG0ksLpt4z7PM_PA&amp;usqp=CAU\" alt=\"El mar, siempre el mar! Atardecer en la Playa de La Bota, Punta Umbr\u00eda ( Huelva) Imagen &amp; Foto | paisajes, mar y playa , naturaleza Fotos de  fotocommunity\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ayer por la tarde (como hago tantas veces por estas fechas), acompa\u00f1ado de mi inseparable esposa, me di una vueltecita por todos estos parajes y, nos paramos en un &#8220;chiringuito&#8221; situado en un lugar solitario ya en estas fechas en la que los turistas se van marchado. Ella, mi mujer, despu\u00e9s de tomarnos un caf\u00e9, se marcha un rato a la playa a tomar un ba\u00f1o y echarse en la fina arena a tomar el Sol, y, mientras tanto, saco mi libreta (que siempre me acompa\u00f1a) y, mirando ese inmenso horizonte escribo de todo esto que antes hab\u00e9is podido leer acompa\u00f1ado de una bella puesta de Sol.<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Por qu\u00e9 no se han encontrado las carabelas de Crist\u00f3bal Col\u00f3n? | National  Geographic\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Realmente, cuando te acercas a la Naturaleza, las cosas se ven diferentes, te sientes m\u00e1s cerca de lo verdadero y puedes llegar a comprender algunas cosas que, la simbiosis del momento te acercan a la comprensi\u00f3n. Record\u00e9 que desde estos mismos lugares inici\u00f3 Col\u00f3n su viaje\u00a0 para &#8220;las Am\u00e9ricas&#8221; lo que despu\u00e9s llamamos el nuevo mundo, y, aunque \u00e9l cre\u00eda que se dirig\u00eda a Cipango, el Pa\u00eds del Sol descrito por Marco Polo, el hombre lleg\u00f3 a ese nuevo Mundo que ahora (a pesar de todo),\u00a0 de sus habitantes nos sentimos hermanos.<\/p>\n<p style=\"text-align: justify;\">\u00bfCu\u00e1ndo llegaremos a comprender? \u00bfEntenderemos alguna vez por qu\u00e9 hicimos las cosas? \u00bfSabremos perdonar? y, sobre todo, comprenderemos de una vez por todas que todos somos uno&#8230; \u00a1falta mucho para que eso sea una realidad!<\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F&amp;title=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo' 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%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F&amp;title=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F&amp;title=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo' title='Google' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/google.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/myweb2.search.yahoo.com\/myresults\/bookmarklet?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F&amp;t=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo' title='Yahoo' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/yahoo.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.technorati.com\/faves?add=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F' title='Technorati' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/technorati.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/meneame.net\/submit.php?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F' title='Meneame' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/meneame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/enchilame.com\/submit.php?url=http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/08\/24\/fisicos-y-cosmologos-buscando-conocer-el-universo-6\/' target='_blank' rel='nofollow'><img title='Enchilame' src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/enchilame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.blinklist.com\/index.php?Action=Blink\/addblink.php&amp;Description=&amp;Url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F&amp;title=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo' title='BlinkList' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/blinklist.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/reddit.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F&amp;title=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo' title='Reddit' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/reddit.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.tecnologiadiaria.com\/2009\/07\/abrir-com-hotmail-correo.html' target='_blank' title='hotmail'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/linklove.png' alt='hotmail correo' class='book_img' border='none' style='margin:1px; padding: 0;' \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/bitacoras.com\/votar\/anotacion\/externo\/mini\/www.emiliosilveravazquez.com\/blog\/2022\/08\/24\/fisicos-y-cosmologos-buscando-conocer-el-universo-6\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/bitacoras.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.wikio.es\/vote?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F' title='Wikio' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/wikio.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'   \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/friendfeed.com\/?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F&amp;title=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo' title='Friend Feed' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/friendfeed.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.facebook.com\/share.php?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F&amp;t=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo' title='Facebook' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/facebook.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/twitter.com\/home?status=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo: http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F' title='Twitter' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/twitter.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=F%C3%ADsicos+y+Cosm%C3%B3logos%3A+Buscando+conocer+el+Universo&amp;uri=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F08%2F24%2Ffisicos-y-cosmologos-buscando-conocer-el-universo-6%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; 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>A finales de los a\u00f1os 70, los f\u00edsicos de part\u00edculas decidieron acudir a los seminarios de cosmolog\u00eda para escuchar los que los cosm\u00f3logos ten\u00edan que decir sobre las galaxias y los qu\u00e1sar y, los cosm\u00f3logos (para no ser menor), alquilaron m\u00e1quinas del CERN y el FERMILAB para trabajar en f\u00edsica de de altas energ\u00edas en [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28552"}],"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=28552"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28552\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28552"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28552"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28552"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}