{"id":1489,"date":"2021-12-21T08:04:50","date_gmt":"2021-12-21T07:04:50","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=1489"},"modified":"2021-12-21T08:04:56","modified_gmt":"2021-12-21T07:04:56","slug":"la-libertad-asintotica","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/12\/21\/la-libertad-asintotica\/","title":{"rendered":"La Libertad Asint\u00f3tica en El Carnaval de la F\u00edsica"},"content":{"rendered":"<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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alt=\"Bag Model of Quark Confinement\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Confinamiento del color - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<blockquote>\n<p style=\"text-align: justify; text-indent: 24pt;\">La <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> act\u00faa al contrario de las otras fuerzas, con la distancia se fortalece y en la cercan\u00eda es m\u00e1s d\u00e9bil. As\u00ed, los Bosones que llamamos Gluones act\u00faan como muelles de acero, cuanto m\u00e1s los estiramos m\u00e1s resistencia oponen.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Los Quarks est\u00e1n confinados dentro de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que, son llamados <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> dentro del n\u00facleo at\u00f3mico.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Podr\u00edamos poner aqu\u00ed miles de ejemplos de idas brillantes salidas de mentes humanas. Sin embargo, me viene a la memoria un titular: &#8220;Los descubridores del PEGAMENTO que une la materia ganan el Nobel de F\u00edsica&#8221; (dec\u00eda un peri\u00f3dico all\u00e1 por el \u00faltimo trimestre de 2.004).<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Nobel en F\u00edsica al estudio del 'quark' at\u00f3mico | La Naci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">La noticia se refer\u00eda a David Gross, David Politzer y Frank Wilczek, los descubridores del funcionamiento de la fuerza que cohesionan a los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, las part\u00edculas m\u00e1s elementales.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Cualquiera que haya le\u00eddo sobre temas de ciencia de la materia, sabe que desde los tiempos de la antigua Grecia hasta el de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, el gran sue\u00f1o de todos los sabios que han estudiado la naturaleza ha sido una descripci\u00f3n precisa y completa de nuestro Universo, las constantes de la Naturaleza y las fuerzas fundamentales, algo que ya est\u00e1 m\u00e1s cerca gracias al trabajo de estos tres cient\u00edficos estadounidenses.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Hace m\u00e1s de treinta a\u00f1os que Gross, Politzer y Wilczek desvelaron el enigm\u00e1tico funcionamiento de la llamada interacci\u00f3n fuerte, una de las cuatro fuerzas fundamentales que rigen el Universo, y que act\u00faa como un pegamento c\u00f3smico para mantener unida la materia. Su trabajo revel\u00f3 como los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, las diminutas part\u00edculas que forman los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> de los \u00e1tomos, interaccionan entre s\u00ed para mantenerse unidos.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Tipos de fuerzas.Juan\" \/><img decoding=\"async\" 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U4sHLzYNcy10\/Mm7R4PiHNx7rObEx3i16W4Np7evqeWTl\/qUgJgaDAbBBsCsg2CjgkBICo5NliRGZFAEUoIAAVDRAQUNkAAuyFAbI0UhTDQ+4ABk2GVE5G3eAr9WxrjFbk\/en0bUOjff6HP4j8WvzLqKq6fI3prlXN9dmrcN4jZjycq3ptNb+TOrZNybb6t9W\/maG5W+KsScIQniTbhDUUrUq383HfXqabbJNtpa229fAxBKAaAICAZAKGABAUMCEZSFTXBJlEgEcpkjjUjNma0yBjsyRQABUVDQGyKaIZMxAFIAikABgAAoAAAAFAAMAAiNlFbIioAAAQAAQACM0muvLuCyBEZI5Cgy0IoBrACALqMomQBlWLMUAAABU0AAMAAFCFBoAAY3sAAXAIwC4KgANAAEAAEwCMoNJrryABEf\/2Q==\" alt=\"Fisica 081 Electricidad, gravedad y magnetismo - YouTube\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Las fuerzas que podemos sentir en la vida cotidiana, es decir, la Gravedad y el electromagnetismo, aumentan con la cercan\u00eda: as\u00ed, cuando m\u00e1s cerca est\u00e1 un clavo de un im\u00e1n o una manzana del suelo, m\u00e1s se ver\u00e1n atra\u00eddos.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Por el contrario, la interacci\u00f3n fuerte disminuye cuanto m\u00e1s cerca y juntas est\u00e1n las part\u00edculas en el interior de los \u00e1tomos, aumentando cuando las part\u00edculas se alejan las unas de las otras.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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alt=\"Glu\u00f3n | Qu\u00edmica | Fandom\" \/><img decoding=\"async\" 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\" alt=\"Glu\u00f3n - EcuRed\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">El descubrimiento de esta extra\u00f1a propiedad, llamada <a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a>, supuso toda una revoluci\u00f3n te\u00f3rica en los a\u00f1os 70 (se public\u00f3 en 1.973), pero ya plenamente respaldada por los experimentos en los aceleradores de part\u00edculas, aconsej\u00f3, a la Academia, conceder 30 a\u00f1os m\u00e1s tarde, el Premio Nobel de F\u00edsica a sus autores.<\/p>\n<blockquote>\n<p style=\"text-align: justify; text-indent: 24pt;\">&#8220;Ha sido un gran alivio. He estado pensando en ello durante mucho tiempo&#8221;, coment\u00f3 al enterarse de la noticia Franck Wilczek.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">&#8220;No estaba claro que fuera un adelanto en aquel momento. La teor\u00eda que propusimos era descabellada en muchos aspectos y tuvimos que dar muchas explicaciones&#8221;, reconoci\u00f3 el investigador.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify; text-indent: 24pt;\">Tanto Wilczek como Politzer eran aun aspirantes a doctores en 1.973, cuando publicaron su descubrimiento en Physical Review letters. Junto a su informe, la misma revista incluy\u00f3 el trabajo de David Gross, que unido al de los dos estudiantes ha dado lugar a la celebrada teor\u00eda de la Cromo-din\u00e1mica Cu\u00e1ntica (QCD).<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 solo hay 8 gluones?\" \/><img decoding=\"async\" src=\"https:\/\/ichi.pro\/assets\/images\/max\/724\/0*v0J2pEqTkcep6bD3\" alt=\"Por qu\u00e9 solo hay 8 gluones?\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Siguiendo una arraigada costumbre de la F\u00edsica de part\u00edculas, los investigadores emplearon nombres comunes y desenfadados para se\u00f1alar sus nuevos descubrimientos y llamaron &#8220;colores&#8221; a las intrincadas propiedades de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Por ello, su teor\u00eda es conocida en la actualidad por el nombre de Cromo-din\u00e1mica (cromo significa &#8220;color&#8221; en griego), a pesar de que no tienen nada que ver con lo que entendemos y llamamos color en nuestra vida cotidiana, sino con el modo en que los componentes del n\u00facleo at\u00f3mico permanecen unidos. En este sentido, resulta mucho m\u00e1s intuitiva, aunque no menos divertida, la denominaci\u00f3n de las part\u00edculas que hacen posible la interacci\u00f3n fuerte, llamadas <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> (Glue es &#8220;pegamento&#8221; en ingl\u00e9s).<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Por qu\u00e9 se cree que los positrones son electrones que se mueven hacia atr\u00e1s  en el tiempo? - Quora\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTeYMTnsXmbxFH6sNImoQjTf3EfpPBHHScmEQ&amp;usqp=CAU\" alt=\"China's bid for a circular electron\u2013positron collider \u2013 CERN Courier\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Al igual que en la teor\u00eda electromagn\u00e9tica, las part\u00edculas pueden tener carga positiva o negativa, los componentes m\u00e1s diminutos del n\u00facleo at\u00f3mico pueden ser rojos, verdes o azules.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Adem\u00e1s, de manera an\u00e1loga a como las cargas opuestas se atraen en el mundo de la electricidad y el magnetismo, tambi\u00e9n los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> de distinto color se agrupan en tripletes para formar <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> del n\u00facleo at\u00f3mico.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Pero estas no son las \u00fanicas similitudes, ni siquiera las m\u00e1s profundas, que existen entre las distintas fuerzas que rigen el Universo. De hecho, los cient\u00edficos esperan que, en \u00faltima instancia, todas las interacciones conocidas sean en realidad la manifestaci\u00f3n variada de una sola fuerza que rige y gobierna todo el cosmos.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Por primera vez desde 1943, la Academia Sueca no entregar\u00e1 el Premio Nobel  de Literatura este a\u00f1o por un esc\u00e1ndalo de abusos sexuales - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Seg\u00fan la Academia Sueca, el trabajo premiado a estos tres F\u00edsicos, &#8220;constituye un paso importante dentro del esfuerzo para alcanzar la descripci\u00f3n unificada de todas las fuerzas de la Naturaleza&#8221;. Lo que llamamos teor\u00eda del todo.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Seg\u00fan Frank Wiczek, que ahora pertenece al Instituto Tecnol\u00f3gico de Massachussets (MIT), su descubrimiento &#8220;reivindica la idea de que es posible comprender a la Naturaleza racionalmente&#8221;. El f\u00edsico tambi\u00e9n record\u00f3 que &#8220;fue una labor arraigada en el trabajo experimental, m\u00e1s que en la intuici\u00f3n&#8221;, y agradeci\u00f3 &#8220;a Estados Unidos por un sistema de ense\u00f1anza p\u00fablica que tantos beneficios me ha dado&#8221;.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Quarks - Concepto, descubrimiento, modelo y caracter\u00edsticas\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Sabemos que los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (hasta el momento) son las part\u00edculas m\u00e1s elementales del n\u00facleo at\u00f3mico donde forman <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. La interacci\u00f3n fuerte entre los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que forman el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> es tan intensa que los mantiene permanentemente confinados en su interior, en una regi\u00f3n infinitesimal.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Y, all\u00ed, la fuerza crece con la distancia, si los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> tratan de separarse, la fuerza aumenta (confinamiento de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>), si los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> est\u00e1n juntos los unos a los otros, la fuerza decrece (<a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a> de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>). Nadie ha sido capaz de arrancar un quak libre fuera del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Con aceleradores de part\u00edculas a muy altas energ\u00edas, es posible investigar el comportamiento de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> a distancias muchos m\u00e1s peque\u00f1as que el tama\u00f1o del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/image.shutterstock.com\/image-illustration\/metal-spring-isolated-on-white-260nw-140485537.jpg\" alt=\"Resorte: im\u00e1genes, fotos de stock y vectores | Shutterstock\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">As\u00ed, el trabajo acreedor al Nobel demostr\u00f3 que la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> act\u00faa como un muelle de acero, si lo estiramos (los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se separan), la fuerza aumenta, si lo dejamos en reposo, en su estado natural, los anillos juntos (los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> unidos), la fuerza es peque\u00f1a.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">As\u00ed que la Cromo-din\u00e1mica Cu\u00e1ntica (QCD) describe rigurosamente la interacci\u00f3n fuerte entre los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y, en el desarrollo de esta teor\u00eda, como se ha dicho, jugaron un papel fundamental los tres ganadores del Nobel de F\u00edsica de 2004 cuyas fotos y nombres hemos puesto antes.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"El Gran Colisionador de Hadrones (LHC) | CPAN - Centro Nacional de F\u00edsica  de Part\u00edculas, Astropart\u00edculas y Nuclear\" \/><img decoding=\"async\" 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\" alt=\"Acelerador de part\u00edculas - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Trabajos y estudios realizados en el acelerador LEP del CER durante la d\u00e9cada de los 90 han hecho posible medir con mucha precisi\u00f3n la intensidad de la interacci\u00f3n fuerte en las desintegraciones de las part\u00edculas z y t, es decir a energ\u00edas de 91 y 1,8 Gev, los resultados obtenidos est\u00e1n en perfecto acuerdo con las predicciones de ACD, proporcionando una verificaci\u00f3n muy significativa de <a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a>.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">As\u00ed funciona la mente humana que, como podemos comprobar cada d\u00eda, es capaz de llegar, con sus pensamientos, a los secretos m\u00e1s profundos del Universo que, poco a poco, va dejando al descubierto para que podamos comprender y saber.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/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%2F2021%2F12%2F21%2Fla-libertad-asintotica%2F&amp;title=La+Libertad+Asint%C3%B3tica+en+El+Carnaval+de+la+F%C3%ADsica' 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%2F2021%2F12%2F21%2Fla-libertad-asintotica%2F&amp;title=La+Libertad+Asint%C3%B3tica+en+El+Carnaval+de+la+F%C3%ADsica' title='Digg' target='_blank' rel='nofollow'><img 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As\u00ed, los Bosones que llamamos Gluones act\u00faan como muelles de acero, cuanto m\u00e1s los estiramos m\u00e1s resistencia oponen. Los Quarks est\u00e1n confinados dentro de los protones y neutrones que, son llamados nucleones [&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":[7],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1489"}],"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=1489"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1489\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=1489"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=1489"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=1489"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}