{"id":25479,"date":"2025-06-16T06:42:48","date_gmt":"2025-06-16T05:42:48","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=25479"},"modified":"2025-06-16T06:42:57","modified_gmt":"2025-06-16T05:42:57","slug":"observan-la-ruptutura-de-simetria-en-el-tiempo-en-las-leyes-de-la-fisica","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2025\/06\/16\/observan-la-ruptutura-de-simetria-en-el-tiempo-en-las-leyes-de-la-fisica\/","title":{"rendered":"Observan la ruptutura de simetr\u00eda en el Tiempo en las leyes de la F\u00edsica"},"content":{"rendered":"<h1 style=\"text-align: justify;\">Hace unos a\u00f1os que pude leer este art\u00edculo<\/h1>\n<div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.i-cpan.es\/sites\/default\/files\/styles\/large\/public\/noticias\/Babar_gr.jpg?itok=e_S97tXf\" alt=\"\" \/><\/div>\n<div>\n<div style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Una investigaci\u00f3n liderada por el <a href=\"http:\/\/ific.uv.es\/\">Instituto de F\u00edsica Corpuscular<\/a>\u00a0(centro mixto del\u00a0<a href=\"http:\/\/www.csic.es\/web\/guest\/home\" target=\"_blank\" rel=\"noopener\">Consejo Superior de Investigaciones Cient\u00edficas<\/a>\u00a0y la\u00a0<a href=\"http:\/\/www.uv.es\/\" target=\"_blank\" rel=\"noopener\">Universidad de Valencia<\/a>) ha obtenido evidencias de la ruptura de la simetr\u00eda en el tiempo en las leyes de la F\u00edsica.<br \/>\nEl hallazgo, que se publica esta semana en la revista\u00a0<a href=\"http:\/\/prl.aps.org\/abstract\/PRL\/v109\/i21\/e211801\" target=\"_blank\" rel=\"noopener\">Physical Review Letters<\/a>, ha sido realizado por la colaboraci\u00f3n internacional\u00a0<a href=\"http:\/\/www-public.slac.stanford.edu\/babar\/\" target=\"_blank\" rel=\"noopener\">BABAR<\/a>, del\u00a0<a href=\"http:\/\/slac.stanford.edu\/\" target=\"_blank\" rel=\"noopener\">laboratorio SLAC<\/a> (Stanford Linear Accelerator Center, de sus siglas en ingl\u00e9s) del Departamento de Energ\u00eda de Estados Unidos en la Universidad de Stanford (California).&#8221;<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTUcMooDLYsuh-MUnxhATUqHUkRq17-9p52_B4h8ESf7DHpmAp4650ogxYRBsBIW3MwVLpwJWR9r3uuXxoCdy9A7l0Rjb8gTGD3_g&amp;usqp=CAU&amp;ec=45690275\" alt=\"2018 diciembre : Blog de Emilio Silvera V.\" width=\"259\" height=\"210\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSPXuUNMSZHzOqQeFXqHMxdjPK4-9DjU-EQ6KMBzOF0eowH-HoMM6GmnP84amP85hEsp6CNOXuEcGHWKGpn7vsu7FSPFZ9Ja0mTkg&amp;usqp=CAU&amp;ec=45690275\" alt=\"La Astrobiolog\u00eda estudia eventos relacionados con el origen del ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>El tiempo discurre inexorablemente. En la historia del universo y en los sistemas complejos, la evoluci\u00f3n temporal est\u00e1 asociada al aumento de\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Entrop%C3%ADa\" target=\"_blank\" rel=\"noopener\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a>. Dicho de otro modo, con el paso del tiempo, el desorden siempre crece a partir de una situaci\u00f3n inicial m\u00e1s ordenada.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/qph.cf2.quoracdn.net\/main-qimg-bd689ed699ef32483ae228262b328af5-lq\" alt=\"Seg\u00fan la entrop\u00eda 'el nivel de desorden siempre est\u00e1 dispuesto a aumentar'. \u00bfEso significa que llegar\u00e1 un momento en que toda la energ\u00eda sea desordenada? Y si hoy se tiene energ\u00eda ordenada, \u00bf\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Para explicarlo, podemos imaginar que vemos hacia atr\u00e1s una pel\u00edcula en la que un jarr\u00f3n cae al suelo y se rompe en pedazos. Nos percatar\u00edamos muy r\u00e1pido de que lo que observamos es imposible desde el punto de vista de las leyes f\u00edsicas, porque sabemos que no es posible que los pedazos vuelen del suelo y se ordenen formando un jarr\u00f3n. Y eso es porque desde nuestro punto de vista, \u201cla flecha del tiempo\u201d transcurre sin interrupci\u00f3n desde el pasado al futuro.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/lafsicaylanaturaleza-090410225257-phpapp01\/95\/la-fsica-y-la-naturaleza-1-728.jpg?cb=1239403997\" alt=\"El Tiempo inexorable : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Ahora bien, para una part\u00edcula aislada, el paso del tiempo parece el mismo hacia delante y hacia atr\u00e1s, es decir, su movimiento es reversible o temporalmente sim\u00e9trico. Imaginemos que ahora vemos una pel\u00edcula en la que aparece una bola de billar que choca contra una banda. Si no nos lo dicen, no ser\u00edamos capaces de saber si la proyecci\u00f3n de la pel\u00edcula va hacia delante o hacia atr\u00e1s. Esto se debe a que, en ambos sentidos temporales, el movimiento de la bola de billar cumple las mismas leyes f\u00edsicas.<br \/>\nEste concepto se conoce como simetr\u00eda bajo inversi\u00f3n temporal y nos dice que, en el mundo de las part\u00edculas, las teor\u00edas f\u00edsicas son v\u00e1lidas tanto para un sentido de su movimiento como para su inverso, lo que equivale a decir que funcionan igual hacia delante como hacia atr\u00e1s en el tiempo.<\/p>\n<h2>El tiempo tiene una direcci\u00f3n preferente<\/h2>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Caos: \u201cLa Flecha del Tiempo\u201d.- | \u26a1\ufe0fLa Audacia de Aquiles\u26a1\ufe0f\" width=\"337\" height=\"262\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQT67gb16_okujue-HUnhR-EbE3wdPydK9VLoTixgzc_b0tcuAcFtZ-haLODJmjzzRg7EEECpeNvF0dQZzfhkqMc7vPmIlULjGrxw&amp;usqp=CAU&amp;ec=45690275\" alt=\"Logran que el tiempo fluya hacia atr\u00e1s - Ciencia y educ... en Taringa!\" \/><img decoding=\"async\" src=\"https:\/\/deverdaddigital.com\/wp-content\/uploads\/2018\/12\/F3687_Expansion-cosmica-329x287.jpg\" alt=\"La Flecha del Tiempo (I) - De Verdad digital\" \/><\/p>\n<\/div>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Las leyes de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, la mec\u00e1nica cu\u00e1ntica, el electromagnetismo y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> son exactamente las mismas en un universo el que el tiempo fluyese en la direcci\u00f3n contraria. El hecho de que nosotros tengamos la impresi\u00f3n de que exista una diferencia entre el pasado y el futuro, \u00bfs\u00f3lo una ilusi\u00f3n subjetiva? Diferentes hechos objetivos de la f\u00ed\u00adsica indican que s\u00ed\u00ad que existe una flecha del tiempo y que probablemente tengan algo en com\u00fan que permita explicar la existente asimetr\u00ed\u00ada del tiempo.<\/strong><\/p>\n<\/blockquote>\n<\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/agencia.fapesp.br\/files\/post\/31272.jpg\" alt=\"La ruptura de la simetr\u00eda temporal produce mol\u00e9culas capaces de codificar informaci\u00f3n\" \/><\/p>\n<div>\n<div style=\"text-align: justify;\">\n<p>Jos\u00e9 Bernab\u00e9u explica que \u201cla ruptura de la simetr\u00eda temporal o simetr\u00eda T en f\u00edsica de part\u00edculas est\u00e1 relacionada con la asimetr\u00eda CP existente entre materia y antimateria, necesaria para generar el universo actual de materia en alg\u00fan momento de su historia. La\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Paridad_C#Paridad_C\" target=\"_blank\" rel=\"noopener\">simetr\u00eda C<\/a>\u00a0afirma que, sabiendo que a cada part\u00edcula de la naturaleza le corresponde una antipart\u00edcula con carga opuesta, las leyes de la f\u00edsica ser\u00edan las mismas al intercambiar las part\u00edculas con carga positiva con las de carga negativa\u201d.<\/p>\n<blockquote><p>&nbsp;<\/p><\/blockquote>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Simetr\u00edas C, P, T, CP y CPT - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTXD68pWVO-uoKnaB5ULfznxu52_H7Q-h11IezfutJRCsDZf5LFbbbrgtkOlaBtzPsA-ZT9Oyqw6TVT3EOhoJ4mwxWMGkEby7NuCA&amp;usqp=CAU&amp;ec=45690275\" alt=\"La simetr\u00eda\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p>&#8220;La\u00a0<strong>simetr\u00eda CP<\/strong>\u00a0se basa en la composici\u00f3n de la\u00a0<a title=\"Paridad C\" href=\"https:\/\/es.wikipedia.org\/wiki\/Paridad_C\">simetr\u00eda C<\/a>\u00a0y\u00a0<a title=\"Paridad (f\u00edsica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Paridad_(f%C3%ADsica)\">la simetr\u00eda P<\/a>. La\u00a0<strong>simetr\u00eda C<\/strong>\u00a0o simetr\u00eda de carga afirma que las\u00a0<a title=\"Leyes de la F\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Leyes_de_la_F%C3%ADsica\">leyes de la F\u00edsica<\/a>\u00a0ser\u00edan las mismas si se pudiesen intercambiar las part\u00edculas con carga positiva con las de carga negativa. La\u00a0<strong>simetr\u00eda P<\/strong>\u00a0o simetr\u00eda de paridad dice que las leyes de la f\u00edsica permanecer\u00edan inalteradas bajo inversiones especulares, es decir, el universo se comportar\u00eda igual que su imagen en un espejo. La\u00a0<strong>simetr\u00eda CP<\/strong>\u00a0es el producto de ambas.&#8221;<\/p><\/blockquote>\n<p>La\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Paridad_%28f%C3%ADsica%29\" target=\"_blank\" rel=\"noopener\">simetr\u00eda P<\/a>\u00a0se\u00f1ala que las leyes de la f\u00edsica permanecer\u00edan inalteradas bajo inversiones especulares, es decir, el universo se comportar\u00eda igual que su imagen en un espejo. Estas dos simetr\u00edas combinadas dan lugar a la simetr\u00eda carga-paridad o\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Violaci%C3%B3n_CP\" target=\"_blank\" rel=\"noopener\">simetr\u00eda CP<\/a>. Experimentos previos con part\u00edculas conocidas como\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Mes%C3%B3n\" target=\"_blank\" rel=\"noopener\"><a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a><\/a>\u00a0K y B han observado que no se cumple la simetr\u00eda CP. Y el\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Simetr%C3%ADa_CPT\" target=\"_blank\" rel=\"noopener\">teorema CPT<\/a>\u00a0indica que, para cualquier sistema de part\u00edculas, las simetr\u00edas deben mantenerse equilibradas. O lo que es lo mismo, si la simetr\u00eda CP no se cumple, la simetr\u00eda T tampoco.<br \/>\nEl investigador Fernando Mart\u00ednez-Vidal a\u00f1ade:<\/p>\n<blockquote><p>\u201cel experimento BABAR, que fue dise\u00f1ado para el estudio en profundidad de la asimetr\u00eda entre materia y\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Antimateria\" target=\"_blank\" rel=\"noopener\">antimateria<\/a>, nos ha permitido ahora observar directamente por primera vez la ruptura de la simetr\u00eda T\u201d.<\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<h2>Correlaci\u00f3n cu\u00e1ntica<\/h2>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"NeoFronteras \u00bb La correlaci\u00f3n cu\u00e1ntica viola el realismo local ...\" width=\"397\" height=\"150\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTCslxkXIdpDFkNMAwtaQtWFnOCgDesuEz7hemVGfQnby7CPmbyt9Xj9vExMG9hNGh-ZkUjxyYpPbDwjDE0Imau3tq13GqSKSfuMQ&amp;usqp=CAU&amp;ec=45690275\" alt=\"El entrelazamiento cu\u00e1ntico (Experimento EPR) - YouTube\" width=\"271\" height=\"152\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRf1ZUs2useYHc_9kF39ieK9ipPWQOfdWQEvt0mNrkCx55iqSlnmgxOQCBjEIYTYKEaPa8yE_HveaJBaLgLAbLwBYCCbbmt7a0IOA&amp;usqp=CAU&amp;ec=45690275\" alt=\"Publican la primera foto del entrelazamiento cu\u00e1ntico - Sputnik Mundo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Entre 1999 y 2008, se produjeron m\u00e1s de 500 millones de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B en el acelerador de part\u00edculas del SLAC, y sus contrapartidas de antimateria, llamados B-bar. As\u00ed, los cient\u00edficos observaron c\u00f3mo estas part\u00edculas incumpl\u00edan la simetr\u00eda CP. El problema para observar la ruptura de la simetr\u00eda T resid\u00eda en que los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> B se desintegran irreversiblemente en pocas billon\u00e9simas de segundo, impidiendo invertir su situaci\u00f3n inicial y final.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La anomal\u00eda de los mesones B en la revista Nature - La Ciencia de ...\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La anomal\u00eda de los mesones B en la revista Nature - La Ciencia de ...\" \/><\/p>\n<p>La soluci\u00f3n se ha encontrado mediante la\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Entrelazamiento_cu%C3%A1ntico\" target=\"_blank\" rel=\"noopener\">correlaci\u00f3n cu\u00e1ntica<\/a>\u00a0entre los dos B, que permite que la informaci\u00f3n de la part\u00edcula que se desintegra primero se utilice en ese momento para determinar el estado de su part\u00edcula compa\u00f1era que a\u00fan vive. Los investigadores han descubierto que el estado de este \u00faltimo <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a> B se transforma en otro unas seis veces m\u00e1s a menudo en un sentido que en el inverso.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/norenormalizable.wordpress.com\/wp-content\/uploads\/2012\/06\/ewoij1.png\" alt=\"Rompimiento Espontaneo de la Simetr\u00eda y el Mecanismo de Higgs | no renormalizable\" \/><\/p><\/blockquote>\n<div>\n<div><\/div>\n<\/div>\n<div><a href=\"https:\/\/www.catalunyavanguardista.com\/la-ruptura-de-la-simetria-en-el-tiempo\/\" target=\"_blank\" rel=\"noopener\" data-ved=\"0CAkQjhxqFwoTCPit-rOPrusCFQAAAAAdAAAAABAD\">La ruptura de la simetr\u00eda en el tiempo\u00a0<\/a><\/div>\n<div><\/div>\n<p>Bernab\u00e9u aclara que \u201ceste hecho demuestra inequ\u00edvocamente la ruptura de la simetr\u00eda bajo inversi\u00f3n temporal en las leyes fundamentales de la F\u00edsica\u201d. Estos resultados son tan contundentes que la probabilidad de que sean una casualidad es similar a la de obtener la misma cara de un dado al lanzarlo 55 veces seguidas, 14 <a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a> en lenguaje estad\u00edstico. Los f\u00edsicos de part\u00edculas consideran que a partir de 5 <a href=\"#\" onclick=\"referencia('sigma',event); return false;\">sigma<\/a> se trata de un descubrimiento.<br \/>\nLa investigaci\u00f3n cuenta con el apoyo del Ministerio de Econom\u00eda y Competitividad (<a href=\"http:\/\/www.mineco.gob.es\/portal\/site\/mineco\/idi\" target=\"_blank\" rel=\"noopener\">MINECO<\/a>), a trav\u00e9s del\u00a0<a href=\"http:\/\/www.fpa.csic.es\/\" target=\"_blank\" rel=\"noopener\">Programa Nacional de F\u00edsica de Part\u00edculas<\/a>, y de la Generalitat Valenciana, a trav\u00e9s del\u00a0<a href=\"http:\/\/www.cefe.gva.es\/poci\/es\/13_PROMETEO.htm\" target=\"_blank\" rel=\"noopener\">Programa de Excelencia PROMETEO<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<h2>En los medios:<\/h2>\n<p>&#8220;<a href=\"http:\/\/www.europapress.es\/ciencia\/noticia-observan-ruptura-simetria-tiempo-leyes-fisica-20121119135602.html\" target=\"_blank\" rel=\"noopener\">Observan la ruptura de la simetr\u00eda en el tiempo en las leyes de la F\u00edsica<\/a>&#8220;, Europa Press (19\/11\/2010)<br \/>\n&#8220;<a href=\"http:\/\/www.larazon.es\/noticia\/9153-el-csic-se-topa-con-el-tiempo-asimetrico\" target=\"_blank\" rel=\"noopener\">El C<a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a>C se topa con el tiempo asim\u00e9trico<\/a>&#8220;, La Raz\u00f3n (19\/11\/2012)<br \/>\n&#8220;<a href=\"http:\/\/www.physicstoday.org\/resource\/1\/phtoad\/v65\/i11\/p16_s1\" target=\"_blank\" rel=\"noopener\">Time-reversal asymmetry in particle physics has finally been clearly seen<\/a>&#8220;, Physics Today (noviembre 2012)<br \/>\n&#8220;<a href=\"http:\/\/www.economist.com\/node\/21561111\" target=\"_blank\" rel=\"noopener\">Backward ran sentences\u2026<\/a>&#8220;, The Economist (septiembre 2012)<\/p>\n<\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/francisthemulenews.wordpress.com\/wp-content\/uploads\/2011\/11\/dibujo20120530-the-proton-graphical-representation-and-animations-of-cern-physics-and-technologies.jpg?w=580\" alt=\"Dise\u00f1o gr\u00e1fico y visualizaci\u00f3n cient\u00edfica en f\u00edsica de part\u00edculas | Francis (th)E mule Science's News\" \/><\/p>\n<div>\n<div style=\"text-align: justify;\">\n<ul>\n<li><a href=\"https:\/\/www.i-cpan.es\/es\/taxonomy\/term\/1\">F\u00edsica de Part\u00edculas<\/a><\/li>\n<\/ul>\n<\/div>\n<div>\n<h3 style=\"text-align: justify;\">Enlaces:<\/h3>\n<div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/prl.aps.org\/abstract\/PRL\/v109\/i21\/e211801\" target=\"_blank\" rel=\"nofollow noopener\">&#8216;Observation of Time-Reversal Violation in the B0 Meson System&#8217;. J. P. Lees et al. (The BABAR Collaboration) \/ PhysRevLett.109.211801<\/a><\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/physics.aps.org\/articles\/v5\/129\" target=\"_blank\" rel=\"nofollow noopener\">Viewpoint: Particle Decays Point to an Arrow of Time. 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El hallazgo, que se publica esta semana en la revista\u00a0Physical Review [&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":[6],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25479"}],"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=25479"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25479\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=25479"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=25479"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=25479"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}