{"id":26952,"date":"2021-08-04T05:22:38","date_gmt":"2021-08-04T04:22:38","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26952"},"modified":"2021-08-04T05:22:38","modified_gmt":"2021-08-04T04:22:38","slug":"%c2%a1la-fisica-%c2%bfestara-perdiendo-el-norte-8","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/08\/04\/%c2%a1la-fisica-%c2%bfestara-perdiendo-el-norte-8\/","title":{"rendered":"\u00a1La F\u00edsica! \u00bfEstar\u00e1 perdiendo el Norte?"},"content":{"rendered":"<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.publico.es\/files\/article_main\/\/files\/crop\/uploads\/2019\/10\/08\/5d9c47f92bb90.r_1570523178178.110-145-892-549.jpg\" alt=\"Capa superficial desecada identificada por Curiosity.\/NASA\/JPL-Caltech\/MSSS\" \/><\/div>\n<div style=\"text-align: justify;\">\n<blockquote>\n<h2 id=\"m69-68-70\"><\/h2>\n<h2>Las condiciones de este oasis ser\u00edan similares a los que ese encuentran en\u00a0el Altiplano de Am\u00e9rica del Sur, e indican una evoluci\u00f3n de un ciclo h\u00famedo a uno seco en largos periodos de tiempo en el planeta rojo.<\/h2>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Encuentran un lago en Marte que pudo albergar vida\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTQPcrmp7czTphbkQdgjgZ6Gx8BTT_J_gMv9Q&amp;usqp=CAU\" alt=\"Ofrecen nueva explicaci\u00f3n para los \u2033lagos\u2033 subterr\u00e1neos de Marte, y no es  agua | Ciencia y Ecolog\u00eda | DW | 30.07.2021\" \/><img decoding=\"async\" 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\" alt=\"El robot Curiosity descubre en Marte un lago que pudo albergar vida\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Huellas de antiguos\u00a0estanques de salmuera poco profundos que se desbordaban y secaban\u00a0han sido identificadas por el rover Curiosity en rocas ricas en sales minerales del cr\u00e1ter Gale de Marte. Estos dep\u00f3sitos salinos -descritos por los cient\u00edficos de Curiosity en un art\u00edculo publicado en Nature Geoscience- sirven como una marca de agua creada por las fluctuaciones clim\u00e1ticas a medida que el ambiente marciano pas\u00f3 de ser m\u00e1s h\u00famedo al desierto helado que es hoy.<\/p><\/blockquote>\n<\/div>\n<div>\n<div style=\"text-align: justify;\">\n<h2>\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/21\/%c2%a1marte-siempre-misterioso\/\" rel=\"prev\">\u00a1Marte! Siempre Misterioso<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/unodefisica.blogia.com\/upload\/20080415102304-teletransporte4.jpg\" alt=\"\" width=\"350\" height=\"303\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00bfQueremos imitar el <a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a> para viajar m\u00e1s r\u00e1pido?<\/p>\n<p style=\"text-align: justify;\">A finales del siglo XIX y principios del XX algunos pod\u00edan creer que los secretos de la Naturaleza estaban todos descubiertos gracias a los hallazgos que en el pasado hicieran\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0y otros y m\u00e1s recientemente Maxwell, Planck,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0y muchos m\u00e1s que, con sus trabajos nos desvelaron c\u00f3mo funcionaba la gravedad, qu\u00e9 era en realidad la electricidad y el magnetismo y tambi\u00e9n, nos llevaron el fascinante mundo de lo muy peque\u00f1o con el cuanto de acci\u00f3n, h, de Planck que nos trajo poco m\u00e1s tarde, la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Gustav Kirchhoff, f\u00edsico que investig\u00f3 los circuitos el\u00e9ctricos, la teor\u00eda  de placas, en qu\u00edmica, en \u00f3ptica, la espectroscopia y la emisi\u00f3n de  radiaci\u00f3n del cuerpo negro | Rinc\u00f3n Educativo\" \/><img decoding=\"async\" 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\" alt=\"III. LA \u00d3PTICA, LA ELECTRICIDAD Y EL MAGNETISMO\" \/><\/p>\n<p style=\"text-align: justify;\">La mec\u00e1nica, la \u00f3ptica, la electricidad\u2026 todo estaba descubierto y explicado.\u00a0Los\u00a0cient\u00edficos de la \u00e9poca pensaban que sus futuros colegas s\u00f3lo se dedicar\u00edan a realizar medidas para obtener las constantes con mayor precisi\u00f3n vez. Despu\u00e9s de todo aquello, se sigui\u00f3 avanzando y continuamos haci\u00e9ndonos preguntas creyendo que nos llevar\u00edan a las respuestas \u00faltimas.<\/p>\n<p style=\"text-align: justify;\">Si, por ejemplo, las supercuerdas nos conducen a las respuestas \u00faltimas, entonces, \u00bfen qu\u00e9 direcci\u00f3n debemos nuestra investigaci\u00f3n?, \u00bfes que nos hemos introducido tanto en el mundo de lo desconocido y lo ininteligible que estamos a punto de ahogarnos en un mar de lo absurdo?, \u00bfestamos enterrados bajo t\u00e1ntas preguntas de los imposibles que deber\u00edamos considerarnos perdidos?, \u00bftiene alg\u00fan sentido especular acerca de la \u201cTeor\u00eda de Todo\u201d en un\u00a0 mundo extra\u00f1o de las unidades de Planck?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/ociointeligente.files.wordpress.com\/2011\/11\/tecnologia-futuro.jpg?w=640\" alt=\"\" width=\"624\" height=\"351\" \/><\/p>\n<p style=\"text-align: justify;\">Bueno, si queremos ser sinceros\u2026, podemos discrepar de algunas de las cuestiones que hoy se est\u00e1n debatiendo y ser cr\u00edticos con otras. Sin embargo, no podremos negar los avances que realmente se est\u00e1n logrando en el mundo de las nuevas tecnolog\u00edas que, gracias a la F\u00edsica, ya est\u00e1n en el futuro y, en nuestras vidas cotidianas lo estamos viendo continuamente.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"TEORIA DE CUERDAS Y SUPER CUERDAS, LAS 11 DIMENSIONES! | El R\u00edo de Her\u00e1clito\" \/><img decoding=\"async\" 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alt=\"La Teor\u00eda de la Relatividad: Las escalas de Planck\" \/><img decoding=\"async\" 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\" alt=\"Efectos cu\u00e1nticos de la gravedad sobre fotones | abcienciade\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Entrelazamiento cu\u00e1ntico\" \/><\/p>\n<p style=\"text-align: justify;\">Por otra , nada despierta m\u00e1s nuestra curiosidad que lo ininteligible y, precisamente por eso, tiene tanto \u00e9xito y llama la atenci\u00f3n teor\u00edas como la de las supercuerdas. Miremos, por ejemplo, lo que es tan curioso en el mundo de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>, el entrelazamiento cu\u00e1ntico y es que no podemos encontrar absolutamente ning\u00fan modelo que nos pueda dar una descripci\u00f3n razonablemente auto-consistente de part\u00edculas que interaccionan entre s\u00ed con fuerzas gravitatorias tan intensas y que, al mismo tiempo, obedezcan a las leyes de la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Confirman el entrelazamiento cu\u00e1ntico gracias a la luz de una estrella\" \/><img decoding=\"async\" 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\" alt=\"QS - Entrelazamiento cu\u00e1ntico. La ecuaci\u00f3n m\u00e1s bonita del mundo.\" \/><\/p>\n<p style=\"text-align: justify;\">Por tanto, incluso si hubi\u00e9ramos sido capaces de realizar experimentos con choques de part\u00edculas con energ\u00edas planckianas, no hubi\u00e9ramos sabido como comparar los resultados con una teor\u00eda. Aqu\u00ed hay para los f\u00edsicos: hacer una teor\u00eda. No nos importa demasiado como describa esa teor\u00eda la interacci\u00f3n gravitatoria, pero tenemos suficientes requisitos en la lista como para que encontrar\u00a0 esa candidata a ser la teor\u00eda sea una labor extremadamente dif\u00edcil. La Teor\u00eda de Supercuerdas parec\u00eda estar a punto de conseguirlo, pero fall\u00f3 en los \u00faltimos momentos. Dicen que necesitamos la energ\u00eda de Planck (10<sup>19<\/sup>\u00a0GeV) para poder verificarla y, si es as\u00ed, nos queda espera para rato.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.filosofiahoy.es\/pub\/imagenes\/imagenes_Imagen_1_33d71a7d.png\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Mientras buscamos esas teor\u00edas que est\u00e1n m\u00e1s all\u00e1 de nuestras posibilidades reales de hoy, la Ciencia no se para y sigue avanzando en otros muchos campos que, como antes dec\u00eda, nos est\u00e1n llevando a pasos agigantados a un &#8220;futuro&#8221; que ya est\u00e1 con nosotros y, lo est\u00e1 haciendo con tal rapidez que ni nos hemos percatado de ello.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Lleg\u00f3 a formular Stephen Hawking una teor\u00eda del todo?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQL-6n68FMexKWrunKFTGfCuWnUaYu6FH9V3-ANEDxXQwnGrb_TNXyaH64GEN0qTwYabAk&amp;usqp=CAU\" alt=\"C\u00f3mo es de relativa la Teor\u00eda de la Relatividad?\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Muchos la buscaron y, entre ellos est\u00e1 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que se pas\u00f3 los \u00faltimos 30 a\u00f1os de su vida en esa b\u00fasqueda interminable. Sus ecuaciones eran expuestas en un escaparate de la 5\u00aa Avda. de Nueva York y la gente se amontonaban all\u00ed para verlas aunque no entend\u00edan nada.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">En cuanto a esa so\u00f1ada Teor\u00eda de Todo, en primer lugar debe ser matem\u00e1ticamente exacta y tiene que permitirnos calcular con extrema precisi\u00f3n el comportamiento de las part\u00edculas bajo todas las circunstancias imaginables. Por ah\u00ed circulan una y mil \u201cteor\u00edas\u201d que exponen las ideas m\u00e1s variopintas que imaginarnos podamos pero, desgraciadamente, son in\u00fatiles para los f\u00edsicos porque sus descripciones no re\u00fanen el rigor ni la precisi\u00f3n que deben estar presentes en toda buena teor\u00eda. Por otra , los f\u00edsicos prefieren que la teor\u00eda trate la fuerza gravitatoria de tal manera que est\u00e9 de acuerdo con la obtenida en la formulaci\u00f3n de la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>. Sabemos que la fuerza gravitatoria cuerpos pesados como las estrellas y los planetas obedece a esta teor\u00eda con gran exactitud (como ha sido confirmado espectacularmente en las observaciones de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a><\/a>, estrellas compactas que rotan a gran velocidad. Nuestra teor\u00eda candidata deber\u00eda explicar estas observaciones).<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Descubren c\u00f3mo viajar a trav\u00e9s de un agujero de gusano y no morir en el  intento\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQI1lpC5c5x3ZkPDHlnLlM1vdAzY4I-VguXDA&amp;usqp=CAU\" alt=\"C\u00f3mo crear tu propio agujero de gusano? - UNAM Global - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">No digamos de los intrincados caminos que la F\u00edsica ha sobrevolado cuando se ha querido meter en la posibilidad de viajes en el Tiempo y, los f\u00edsicos se encontraron con una y mil paradojas extra\u00f1as. Adem\u00e1s, como nos ocurre con la Teor\u00eda de cuerdas, al meternos en un sendero desconocido y de intrincados peligros\u2026nunca hemos podido llegar al final despu\u00e9s de largos y costosos recorridos. \u00bfServir\u00e1 para algo los muchos esfuerzos realizados?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Cient\u00edficos demuestran que es 'matem\u00e1ticamente posible' viajar en el tiempo  - INVDES\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTHX3zUAyNPLATQlZCVP4fa0sWOvWLMW0tUnK3Kp-R_9PGMYVnysLRK261E_ij-8loAjbo&amp;usqp=CAU\" alt=\"La ecuaci\u00f3n E=mc\u00b2 de Albert Einstein le dio forma a todo el siglo XX&quot;:  Christophe Galfard, disc\u00edpulo de Stephen Hawking - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Dicen que las matem\u00e1ticas no lo impiden pero&#8230; \u00bfViajar en el Tiempo? \u00a1Una locura!<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Todos hemos podido leer historias del viajero en el Tiempo que provocaba un sin fin de teor\u00edas. La locura est\u00e1 servida. Imaginar un viaje a un Tiempo que se fue, que ya no existe o que a\u00fan est\u00e1 por llegar.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Leyes de la mec\u00e1nica cu\u00e1ntica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcThXzefWzGEO2xxTSgXSZx5eK_fQjltVKPSiA&amp;usqp=CAU\" alt=\"Qu\u00e9 es la F\u00edsica Cu\u00e1ntica y cu\u00e1l es su objeto de estudio?\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Ese extra\u00f1o lugar en el que ocurren cosas inimaginables y fuera de nuestro sentido com\u00fan<\/p>\n<p style=\"text-align: justify;\">Por otra parte somos conscientes y conocedores de que las leyes de la mec\u00e1nica cu\u00e1ntica son inexorables y, por tanto, queremos que nuestra teor\u00eda sea formulada en t\u00e9rminos de la mec\u00e1nica cu\u00e1ntica. Tanto la mec\u00e1nica cu\u00e1ntica como la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0tienen la propiedad de que, tan pronto como uno admita la m\u00e1s peque\u00f1a desviaci\u00f3n de esos principios, ambas dar\u00edan lugar a una teor\u00eda totalmente diferente, que de ninguna manera se parecer\u00eda al mundo que conocemos (o pensamos conocer). \u201cUn poco relativista\u201d o \u201cun poco mec\u00e1nico-cu\u00e1ntico\u201d tan poco sentido como \u201cun poco embarazado\u201d. Podr\u00edamos imaginar, por otra parte, que la mec\u00e1nica cu\u00e1ntica o la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general, o ambas, ser\u00edan marcos demasiado restrictivos nuestra avanzada teor\u00eda, de manera que habr\u00eda que extender sus principios, llegar m\u00e1s lejos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5069876719572455538\" title=\"Cuerdas de viol\u00edn\" src=\"http:\/\/4.bp.blogspot.com\/_DvHSK-p7zDo\/RlvSA90jkHI\/AAAAAAAAAQw\/ayDe_CY5ltE\/s320\/Violin.jpg\" alt=\"\" border=\"0\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Cuerdas vibrantes que no debemos confundir con las de un viol\u00edn<\/p>\n<p style=\"text-align: justify;\">La cuerda es cu\u00e1ntica y gravitatoria, de sus entra\u00f1as surge, por arte de magia, la part\u00edcula mensajera de la fuerza de gravedad: el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>. Funde de natural las dos teor\u00edas f\u00edsicas m\u00e1s poderosas de que disponemos, la mec\u00e1nica cu\u00e1ntica y la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general, y se convierte en supercuerda -con mayores grados de libertad- es capaz de describir\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>, part\u00edculas de fuerza y de materia. La simple vibraci\u00f3n de una cuerda infinitesimal podr\u00eda unificar todas la fuerzas y part\u00edculas fundamentales.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRxcwJd0dmi-WN5iaP9j6o4NgIi8NlNtpOusEL9YtYh8CAhNO0Zw_SkkejObAz1ooLVfzY&amp;usqp=CAU\" alt=\"Introducci\u00f3n a la teor\u00eda de cuerdas - New Physics\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQmKdDrlS_PyuzuP1I1ciDCx0FqPtFA6ohXECxqgyjbYFirLGkES25mpcbTwCy6D1EK5Cw&amp;usqp=CAU\" alt=\"nexciencia.exactas.uba.ar \u00bb F\u00edsica en el ring\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Pueden estar por todas partes<\/p>\n<p style=\"text-align: justify;\">Parece que todo est\u00e1 hecho de cuerdas, incluso el espacio y el tiempo podr\u00edan emerger de las relaciones, m\u00e1s o menas complejas, cuerdas vibrantes. La materia-materia, que tocamos y nos parece tan s\u00f3lida y compacta, ya sab\u00edamos que est\u00e1 casi vac\u00eda, pero no imagin\u00e1bamos que era tan sutil como una cuerda de energ\u00eda vibrando. Los \u00e1tomos, las galaxias, los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, todo son mara\u00f1as de cuerdas y supercuerdas vibrando en diez u once dimensiones espaciotemporales.<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que no trato de explicar aqu\u00ed una teor\u00eda que no comprendo y, el tratar el tema se debe a la curiosidad de tratar de indicar el camino, o, los caminos, por los que se podr\u00eda llegar m\u00e1s lejos, al , algo m\u00e1s all\u00e1. De una cosa si que estoy seguro: \u00a1Las cuatro fuerzas fundamentales del Universo, un d\u00eda fueron una sola fuerza!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQWkeL6Y-oKFl3ZtnU0ZSdfdHP0BKkPHLF-lMnLdSn44DBd84r2bXhOF7ykzv9y-CVlkxc&amp;usqp=CAU\" alt=\"Canis majoris y mas estrellas gigantes - Ciencia y educ... en Taringa!\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShIS6VNLRcaPCaUqu1W0Iy1bqaOJloukjItOQYUu0ucSE_qDZRAwO6Th1OtM3d3X50d4E&amp;usqp=CAU\" alt=\"Aguirre acoge este jueves una conferencia sobre el nacimiento e infancia de  las estrellas | Cuenca News\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShIS6VNLRcaPCaUqu1W0Iy1bqaOJloukjItOQYUu0ucSE_qDZRAwO6Th1OtM3d3X50d4E&amp;usqp=CAU\" alt=\"Aguirre acoge este jueves una conferencia sobre el nacimiento e infancia de  las estrellas | Cuenca News\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQhHw2AGo4BtsZ2uOVEtMSzHxS7icn-JQpURiN3xSPY6JXgjduuO4dQjbMWwhfutyFcWto&amp;usqp=CAU\" alt=\"Evolucion de las estrellas - teorias del big bang\" \/><\/p>\n<p style=\"text-align: justify;\">En el universo existen numerosas estrellas cuyas masas son considerablemente mayores que las del Sol, debido a lo cual, la fuerza gravitatoria en su superficie es considerablemente m\u00e1s intensa que sobre la Tierra o sobre el Sol. La enorme cantidad de materia de una de esas estrellas causa una presi\u00f3n inimaginablemente alta en su interior, pero como\u00a0 las temperaturas en el interior de las estrellas es tambi\u00e9n alt\u00edsima, se produce una presi\u00f3n contraria que evita que la estrella se colapse. La estrella, sin embargo, pierde calor continuamente. Al principio de su vida, en las estrellas se producen todo de reacciones nucleares que mantienen su temperatura alta y que incluso la pueden elevar, pero antes o despu\u00e9s el combustible nuclear se acaba. Cuanto m\u00e1s pesada sea la estrella, mayor es la presi\u00f3n y la temperatura, y m\u00e1s r\u00e1pidamente se consume su combustible. La contrapresi\u00f3n disminuye progresivamente y la estrella se va colapsando bajo la presi\u00f3n,\u00a0 seg\u00fan disminuye el tama\u00f1o de la estrella, la fuerza gravitatoria aumenta hasta que finalmente se produce una implosi\u00f3n -un colapso repentino y completo- que no puede ser evitado por m\u00e1s tiempo: \u00a1ha nacido un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2012\/05\/agujero-negro.jpg\" alt=\"\" width=\"600\" height=\"399\" \/><\/p>\n<p style=\"text-align: justify;\">Seg\u00fan todos los indicios, cuando la estrella es muy masiva, la Implosi\u00f3n finaliza convirtiendo toda la inmensa masa de la estrella en un A. N., pero antes, explota como supernova y llena el espacio de los materiales complejos que han sido fabricados en sus &#8220;hornos&#8221; nucleares, siembra el Espacio con una Nebulosa de la que, a\u00f1os m\u00e1s tarde, nacer\u00e1n nuevas estrellas y nuevos mundos\u2026Y, \u00bfQui\u00e9n sabe? \u00a1Si nuevas formas de Vida!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Implosi\u00f3n de las estrellas : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"La Implosi\u00f3n de las estrellas : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">A menudo implosi\u00f3n libera tanto calor que las capas exteriores de la estrella explotan por la presi\u00f3n de la radiaci\u00f3n, y la implosi\u00f3n queda interrumpida produci\u00e9ndose una esfera extremadamente compacta de \u201cmaterial nuclear\u201d que conocemos como una estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/22\/%C2%A1la-fisica-%C2%BFestara-perdiendo-el-norte\/#\">neutrones<\/a>. Algunas veces, estas estrellas de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/22\/%C2%A1la-fisica-%C2%BFestara-perdiendo-el-norte\/#\">neutrones<\/a>\u00a0rotan con una tremenda velocidad (m\u00e1s de 500 revoluciones\/segundo), y, debido a irregularidades en la superficie, emiten una se\u00f1al de radio que pulsa con esa velocidad.<\/p>\n<p style=\"text-align: justify;\">Si todos estos sucesos pudieran ser observados una distancia segura, las se\u00f1ales emitidas por el material durante la implosi\u00f3n pronto ser\u00edan demasiado d\u00e9biles para ser detectadas y, en el caso de un afgujero negro, el objeto se vuelve de ese color y desaparece de nuestra vista convertido en una \u201cbola de gravedad pura\u201d, se pueden calcular sus propiedades con precisi\u00f3n matem\u00e1tica. S\u00f3lo se necesitan tres par\u00e1metros para caracterizar completamente al\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>: su masa, su movimiento angular (cantidad de movimiento de rotaci\u00f3n) y su carga el\u00e9ctrica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La radiaci\u00f3n de Hawking - Teor\u00eda de Ruedas\" \/><img decoding=\"async\" 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\" alt=\"El legado de Hawking : Revista Pesquisa Fapesp\" \/><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n se calcular como se comportan los chorros de part\u00edculas cuando se aventuran cerca del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>. Hawking ya nos habl\u00f3 de ello y explic\u00f3 con suficiente claridad, lo que pasaba era que, en contra de lo que pudi\u00e9ramos pensar, el agujero emite un d\u00e9bil flujo de part\u00edculas en ciertas circunstancias. \u00bfEsas part\u00edculas son reales! Agujero Negro est\u00e1 emitiendo un flujo constante de part\u00edculas de todas las especies concebibles.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Eppur si muove \/ Astronom\u00eda\" \/><img decoding=\"async\" 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\" alt=\"Montage of images taken of the collisional ring galaxy Arp 147. |  Supermassive black hole, Galaxies, Star formation\" \/><\/p>\n<p style=\"text-align: justify;\">El Telescopio Espacial\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>\u00a0y Chandra han captado la imagen de un impresionante anillo de Agujeros negros. La fotograf\u00eda corresponde al conjunto Arp 147, en el que aparecen 2 galaxias interactuando entre s\u00ed y que se ubican a una distancia de 430 millones de a\u00f1os luz de la Tierra. La NASA combin\u00f3 datos del Chandra con im\u00e1genes del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>. Mientras los tonos rojos, azules y verdes fueron resultado del trabajo del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>; los de color magenta, del Chandra. La captura muestra un anillo formado por estrellas masivas que evolucionaron r\u00e1pidamente y explotaron en supernovas, como consecuencia de una colisi\u00f3n gal\u00e1ctica. Es as\u00ed como dejaron densas estrellas de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\">neutrones<\/a>\u00a0y posiblemente, tambi\u00e9n\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">En el Universo ocurren sucesos que no podemos ni imaginar, tales son las fuerzas y energ\u00edas que ah\u00ed est\u00e1n presentes y que dan lugar a maravillas que desembocan en transiciones de fase que convierten unas cosas en otras muy distintas haciendo que la diversidad exista, que la belleza permanezca, que la monoton\u00eda no sea el camino.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSOEmtICog-V6CQDA3au5e8_BN-XIORfiP87g&amp;usqp=CAU\" alt=\"Color Atlas of Ring galaxies\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS2245JOSsDhuQ5bfUW1khigPmCHFFY9gQt1g&amp;usqp=CAU\" alt=\"Color Atlas of Ring galaxies\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRFF6H5mpB5_SV_rXPVAH0IysmLTp1tfxB__EopqAHruzg_nM3s2q4zxu-kn3nbzFZ-1AI&amp;usqp=CAU\" alt=\"Color Atlas of Ring galaxies\" \/><\/p>\n<p style=\"text-align: justify;\">Es cierto que nunca hemos podido estar tan cerca de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0como poder comprobar, in situ, la radiaci\u00f3n Hawking que, para su formulaci\u00f3n, s\u00f3lo utiliz\u00f3 leyes bien establecidas de la naturaleza y que, por tanto, el resultado deber\u00eda ser incuestionable, pero no es del todo cierto por dos razones:<\/p>\n<p style=\"text-align: justify;\">La primera raz\u00f3n es que nunca ( he dicho) hemos sido capaces de observar un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0de cerca y mucho de un tama\u00f1o tan peque\u00f1o que su radiaci\u00f3n Hawking pueda ser detectada. Ni siquiera sabemos si tales mini-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0existen en nuestro universo, o si s\u00f3lo forman una minor\u00eda extremadamente escasa entre los objetos del cielo. Aunque pensemos conocer la teor\u00eda, no nos habr\u00eda hecho ning\u00fan da\u00f1o haber podido comprobar sus predicciones de una o de otra. \u00bfSucede todo exactamente como pensamos actualmente que deber\u00eda suceder?<\/p>\n<p style=\"text-align: justify;\">Otros, como Gerald \u00b4t\u00a0 Hooft, consiguieron construir otro de teor\u00edas alternativas y le dieron resultados distintos a los de Hawking, en la que el Agujero Negro pod\u00eda radiar con una intensidad considerablemente mayor que la que la teor\u00eda de Stephen predec\u00eda.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/animalderuta.files.wordpress.com\/2010\/09\/dn19508-4_540.jpg\" alt=\"\" width=\"385\" height=\"503\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Hay un aspecto relacionado con la radiaci\u00f3n Hawking mucho m\u00e1s importante. El\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0disminuye su tama\u00f1o al emitir part\u00edculas, y la intensidad de su radiaci\u00f3n crece r\u00e1pidamente seg\u00fan se reduce su tama\u00f1o. Justo de llegar a los estadios finales, el tama\u00f1o del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0se har\u00e1 comparable a la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>\u00a0y toda la masa llegar\u00e1 a ser s\u00f3lo un poco mayor que la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a>, Las energ\u00edas de las part\u00edculas emitidas corresponder\u00e1n a la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a1Solamente una teor\u00eda completa de la Gravedad Cu\u00e1ntica podr\u00e1 predecir y describir exactamente lo que sucede al\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0en ese ! es la importancia de los Agujeros Negros la teor\u00eda de part\u00edculas elementales en la Longitud de Planck. Los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0ser\u00edan un laboratorio ideal para experimentos imaginarios. Todos alcanzan, por s\u00ed mismos, el r\u00e9gimen de energ\u00eda de los n\u00fameros de Planck, y una buena teor\u00eda debe ser capaz de decirnos como calcular en ese caso. casi una d\u00e9cada, Gerad \u00b4t Hoofft ha resaltando esa objeci\u00f3n en la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a>: no nos dice nada de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0y mucho de c\u00f3mo un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0comenzar su vida como un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0de tama\u00f1o \u201castron\u00f3mico\u201d y acabar su vida explosivamente.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2011\/10\/dibujo20111021_string_theory_in-condensed_matter_physics.png\" alt=\"\" width=\"837\" height=\"366\" \/><\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, andamos un poco perdidos y no pocos f\u00edsicos (no sabemos si de manera interesada), insisten una y otra vez, en cuestiones que parecen no llevar a ninguna parte y que, seg\u00fan las imposibilidades que nos presentan esos caminos, no ser\u00eda conveniente elegir otros derroteros para indagar nuevas f\u00edsicas mientras tanto, avanzan las tecnolog\u00edas, se adquieren m\u00e1s potentes y nuevas formas de energ\u00edas que nos puedan permitir llegar a sondear las cuerdas y poder vislumbrar si, es cierto, que pueda existir alguna \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d, o, si existen\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/fisica-en-las-estrellas\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>\u00a0dadores de masa (\u00bfel <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>?), o\u2026\u00a1tantas cosas m\u00e1s que, la lista, ser\u00eda interminable! de las cosas que no sabemos.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F04%2F%25c2%25a1la-fisica-%25c2%25bfestara-perdiendo-el-norte-8%2F&amp;title=%C2%A1La+F%C3%ADsica%21+%C2%BFEstar%C3%A1+perdiendo+el+Norte%3F' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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&nbsp; Huellas de antiguos\u00a0estanques de salmuera poco profundos que se desbordaban y secaban\u00a0han sido identificadas por [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26952"}],"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=26952"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26952\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26952"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26952"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26952"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}