{"id":23986,"date":"2019-07-13T06:49:55","date_gmt":"2019-07-13T05:49:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=23986"},"modified":"2019-07-13T06:49:55","modified_gmt":"2019-07-13T05:49:55","slug":"curvatura-del-espacio-tiempo-12","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2019\/07\/13\/curvatura-del-espacio-tiempo-12\/","title":{"rendered":"Curvatura del Espacio Tiempo"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.ecured.cu\/images\/d\/d2\/Curvatura1.jpg\" alt=\"Resultado de imagen de Curvatura del Espacio Tiempo\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>curvatura del espacio<\/strong>&#8211;<strong>tiempo<\/strong>\u00a0es una de las principales consecuencias de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de acuerdo con la cual la gravedad es efecto o consecuencia de la geometr\u00eda\u00a0<strong>curva del espacio<\/strong>&#8211;<strong>tiempo<\/strong>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 Hay que entender que el espacio-tiempo es la \u00fanica descripci\u00f3n en cuatro dimensiones del Universo en la que la posici\u00f3n de un objeto se especifica por tres coordenadas en el espacio y una en el tiempo.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 De acuerdo con la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, no existe un tiempo absoluto que pueda ser medido con independencia del observador, de manera que eventos simult\u00e1neos para un observador ocurren en instantes diferentes vistos desde otro lugar.Curvatura del Espacio.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/slideplayer.es\/slide\/1052608\/3\/images\/6\/Tiempo+absoluto+%E2%80%93+tiempo+relativo.jpg\" alt=\"Resultado de imagen de El Tiempo puede ser medido de manera relativa\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 El tiempo puede ser medido, por tanto, de manera relativa, como los son las posiciones en el espacio (Euclides) tridimensional, y esto puede conseguirse mediante el concepto de espacio-tiempo. La trayectoria de un objeto en el espacio-tiempo se denomina por el nombre de l\u00ednea de Universo. La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, nos explica lo que es un espacio-tiempo curvo con las posiciones y movimientos de las part\u00edculas de materia.<\/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=\"\" \/>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La curvatura del espacio tiempo es la propiedad del espacio-tiempo en la que las leyes familiares de la geometr\u00eda no son aplicables en regiones donde los campos gravitatorios son intensos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Singularidad\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">En una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> , la densidad de materia es tanta que la fuerza de gravedad que all\u00ed se emite, paraliza el Tiempo y curva el espacio sobre s\u00ed mismo<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, nos explica y demuestra que el espacio-tiempo est\u00e1 \u00edntimamente relacionado con la distribuci\u00f3n de materia en el Universo y, nos dice que, el espacio se curva en presencia de masas considerables como planetas, estrellas o Galaxias (entre otros).<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 En un espacio de s\u00f3lo dos dimensiones, como una l\u00e1mina de goma plana, la geometr\u00eda de Euclides se aplica de manera que la suma de los \u00e1ngulos internos de un tri\u00e1ngulo en la l\u00e1mina es de 180\u00ba. Si colocamos un objeto masivo sobre la l\u00e1mina de goma, la l\u00e1mina se distorsionar\u00e1 y los caminos de los objetos que se muevan sobre ella se curvaran. Esto es en esencia, lo que ocurre en <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La paradoja de los gemelos\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de La paradoja de los gemelos\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 Si pudi\u00e9ramos viajar a la velocidad de la luz se producir\u00edan fen\u00f3menos extra\u00f1os en relaci\u00f3n a los que no viajaran a esa velocidad.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Los efectos de c (la velocidad de la luz en el espacio vac\u00edo). Recordad la paradoja de los gemelos: el primero hace un viaje a la velocidad de la luz hasta Alfa de Centauri y regresa, cuando baja de la nave espacial, tiene 8,6 a\u00f1os m\u00e1s que cuando parti\u00f3 de la Tierra. Sin embargo, el segundo gemelo que esper\u00f3 en el planeta Tierra, el regreso de su hermano, era ya un viejo jubilado. El tiempo transcurrido hab\u00eda pasado m\u00e1s lento para el gemelo viajero. La velocidad relantiza el transcurrir del tiempo.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Otra curiosidad de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial es la que expres\u00f3 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> mediante su famosa f\u00f3rmula de E= mc2 que, nos viene a decir que masa y energ\u00eda son dos aspectos de una misma cosa. Podr\u00edamos considerar que la masa (materia), es energ\u00eda congelada. La bomba at\u00f3mica demuestra la certeza de esta ecuaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/f4\/LorentzContraction.svg\/350px-LorentzContraction.svg.png\" alt=\"Resultado de imagen de La contracci\u00c3\u00b3n de Lorentz\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Esquema sobre la contracci\u00f3n de Lorentz. (<em>X<\/em>\u2032,<em>cT<\/em>\u2032) representan las coordenadas de un observador en reposo a una barra, mientras que (<em>X<\/em>,<em>cT<\/em>) son las coordenadas de otro observador en movimiento con respecto a dicha barra. Por la naturaleza\u00a0<a title=\"Espacio-tiempo de Minkowski\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espacio-tiempo_de_Minkowski\">pseudoeucl\u00eddea<\/a>\u00a0del\u00a0<a title=\"Espacio-tiempo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espacio-tiempo\">espacio-tiempo<\/a>\u00a0aun cuando el primer observador mide una longitud\u00a0<em>l<\/em>, el segundo mide una longitud menor\u00a0<em>l<\/em>\/<em>\u03b3<\/em>\u00a0&lt;\u00a0<em>l<\/em>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/b\/b7\/EinsteinContraction.svg\/300px-EinsteinContraction.svg.png\" alt=\"Resultado de imagen de La contracci\u00c3\u00b3n de Lorentz\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Diagrama de <a href=\"#\" onclick=\"referencia('minkowski',event); return false;\">Minkowski<\/a> del experimento mental de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> sobre la contracci\u00f3n de la longitud (1911). Dos barras con longitud en reposo A \u2032 B \u2032 = A \u2033 B \u2033 = L &#8230;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Hay otras implicaciones dentro de esta maravillosa teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, ah\u00ed est\u00e1 presente tambi\u00e9n la contracci\u00f3n de Lorentz. Un objeto que se mueve a velocidad de cercana a c, se achata o contrae en el sentido de la marcha, y, adem\u00e1s, a medida que se acerca a la velocidad de la luz (299.752,458 Km\/s), su masa va aumentando y su velocidad disminuyendo.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 As\u00ed se ha demostrado con <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a> en los aceleradores de part\u00edculas que, lanzados a verlocidades relativista, han alcanzado una masa en 10 veces superior a la suya.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/culturacientifica.com\/app\/uploads\/2018\/01\/relatividad-de-la-masa.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Esto quiere decir que la fuerza de inercia que se le est\u00e1 transmitiendo a la nave (por ejemplo), cuando se acerca a la velocidad de la luz, se convierte en masa.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 As\u00ed queda demostrado que, masa y energ\u00eda son dos aspectos de la misma cosa E=mc2.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Seguiremos con otras cuestiones de inter\u00e9s.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0 Hay que entender que el espacio-tiempo es la \u00fanica descripci\u00f3n en cuatro dimensiones del Universo en la que la posici\u00f3n de un objeto se especifica por tres coordenadas en el espacio y una en el tiempo.<\/p>\n<div data-ri=\"1\" data-ved=\"0ahUKEwinuYLekrHjAhVSR0EAHThiC78QMwhGKAEwAQ\" data-row=\"0\">\n<div data-ri=\"1\" data-ved=\"0ahUKEwinuYLekrHjAhVSR0EAHThiC78QMwhGKAEwAQ\" data-row=\"0\"><a 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\" alt=\"Resultado de imagen de El Tiempo es relativo dependiendo de quien lo mida\" data-atf=\"1\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Tiempo es relativo dependiendo de quien lo mida\" \/><\/a><\/div>\n<div data-ri=\"1\" data-ved=\"0ahUKEwinuYLekrHjAhVSR0EAHThiC78QMwhGKAEwAQ\" data-row=\"0\">\n<div>\u00a0 \u00a0 \u00a0 \u00a0Un nuevo modelo f\u00edsico propio\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y sus paradojas sobre tiempo y espacio &#8211;<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 De acuerdo con la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, no existe un tiempo absoluto que pueda ser medido con independencia del observador, de manera que eventos simult\u00e1neos para un observador ocurren en instantes diferentes vistos desde otro lugar.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 El tiempo puede ser medido, por tanto, de manera relativa, como los son las posiciones en el espacio (Euclides) tridimensional, y esto puede conseguirse mediante el concepto de espacio-tiempo. La trayectoria de un objeto en el espacio-tiempo se denomina por el nombre de l\u00ednea de Universo. La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, nos explica lo que es un espacio-tiempo curvo con las posiciones y movimientos de las part\u00edculas de materia.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/liniguez.files.wordpress.com\/2011\/05\/fondo3.jpg\" alt=\"Resultado de imagen de Im\u00c3\u00a1genes de la curvatura del Espacio tiempo en presencia de grandes masas\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">En presencia de grandes masas (estrellas,mundos, galaxias&#8230;) El Espaciotiempo se transforma, la geometr\u00eda del Universo la determina la fuerza de Gravedad.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\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=\"\" \/>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La curvatura del espacio tiempo es la propiedad del espacio-tiempo en la que las leyes familiares de la geometr\u00eda no son aplicables en regiones donde los campos gravitatorios son intensos.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, nos explica y demuestra que el espacio-tiempo est\u00e1 \u00edntimamente relacionado con la distribuci\u00f3n de materia en el Universo y, nos dice que, el espacio se curva en presencia de masas considerables como planetas, estrellas o Galaxias (entre otros).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/0d\/Interacci%C3%B3n_de_la_gravedad.png\/350px-Interacci%C3%B3n_de_la_gravedad.png\" alt=\"Resultado de imagen de Im\u00c3\u00a1genes de la curvatura del Espacio tiempo en presencia de grandes masas\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 En un espacio de s\u00f3lo dos dimensiones, como una l\u00e1mina de goma plana, la geometr\u00eda de Euclides se aplica de manera que la suma de los \u00e1ngulos internos de un tri\u00e1ngulo en la l\u00e1mina es de 180\u00ba. Si colocamos un objeto masivo sobre la l\u00e1mina de goma, la l\u00e1mina se distorsionar\u00e1 y los caminos de los objetos que se muevan sobre ella se curvaran. Esto es en esencia, lo que ocurre en <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Masa y energ\u00c2\u00b4\u00c2\u00b4ia dos aspectos de la misma cosa\" \/><img decoding=\"async\" src=\"https:\/\/imgv2-2-f.scribdassets.com\/img\/document\/259471379\/original\/d4f1fe6ed0\/1562793115?v=1\" alt=\"Resultado de imagen de Masa y energ\u00c2\u00b4\u00c2\u00b4ia dos aspectos de la misma cosa\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Otra curiosidad de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial es la que expres\u00f3 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> mediante su famosa f\u00f3rmula de E= mc2 que, nos viene a decir que masa y energ\u00eda son dos aspectos de una misma cosa. Podr\u00edamos considerar que la masa (materia), es energ\u00eda congelada. La bomba at\u00f3mica demuestra la certeza de esta ecuaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/culturacientifica.com\/app\/uploads\/2018\/02\/confirmacion-experimental-1.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/astrojem.com\/imagenes_voltaire\/tevatron.jpg\" alt=\"Tevatron\" \/><img decoding=\"async\" src=\"https:\/\/astrojem.com\/imagenes_voltaire\/electronesorbitando.png\" alt=\"Electrones\" \/><\/p>\n<p style=\"text-align: justify;\">En el LHC haces de <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a> lanzados a velocidades relativistas, aumentaron su masa 10 veces<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 As\u00ed se ha demostrado con <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a> en los aceleradores de part\u00edculas que, lanzados a velocidades relativista, han alcanzado una masa en 10 veces superior a la suya.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Esto quiere decir que la fuerza de inercia que se le est\u00e1 transmitiendo a la nave (por ejemplo), cuando se acerca a la velocidad de la luz, se convierte en masa.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 As\u00ed queda demostrado que, masa y energ\u00eda son dos aspectos de la misma cosa E=mc2.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Seguiremos con otras cuestiones de inter\u00e9s.<\/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%2F2019%2F07%2F13%2Fcurvatura-del-espacio-tiempo-12%2F&amp;title=Curvatura+del+Espacio+Tiempo' 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; 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\u00a0 \u00a0 Hay que entender que el espacio-tiempo es la \u00fanica descripci\u00f3n en cuatro dimensiones del Universo en la que la posici\u00f3n de un [&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":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/23986"}],"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=23986"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/23986\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=23986"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=23986"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=23986"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}