{"id":3405,"date":"2021-02-13T09:50:05","date_gmt":"2021-02-13T08:50:05","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3405"},"modified":"2021-02-13T09:57:28","modified_gmt":"2021-02-13T08:57:28","slug":"constantes-universales-i","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/13\/constantes-universales-i\/","title":{"rendered":"Constantes Universales I"},"content":{"rendered":"<p style=\"text-align: justify;\"><strong>Constantes Universales<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Constantes universales\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Est\u00e1 muy claro que, nuestro mundo es como es, debido a una serie de par\u00e1metros que, poco a poco, hemos ido identificando y hemos denominado Constantes de la naturaleza.\u00a0 Esta colecci\u00f3n de n\u00fameros misteriosos son los culpables, los responsables, de que nuestro Universo sea tal como lo conocemos que, a pesar de la concatenaci\u00f3n de movimientos ca\u00f3ticamente impredecibles de los \u00e1tomos y las mol\u00e9culas, nuestra experiencia es la de un mundo estable y que posee una profunda consistencia y continuidad.<\/p>\n<p style=\"text-align: justify;\">S\u00ed, nosotros tambi\u00e9n hemos llegado a saber que con el paso del tiempo, aumenta la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> y las cosas cambian.\u00a0 Sin embargo, algunas cosas no cambian, contin\u00faan siempre igual, sin que nada les afecte.\u00a0 Esas, precisamente, son las constantes de la naturaleza que, desde mediados del siglo XIX, comenz\u00f3 a llamar la atenci\u00f3n de f\u00edsicos como George Johnstone Stoney (1826-1911, Irlanda).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de George Johnstone Stoney\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSYp7RQDiLDSGFl-6YL_uSq0rcPs34Jhzn4bA&amp;usqp=CAU\" alt=\"Resultado de imagen de George Johnstone Stoney\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Stoney identific\u00f3 las unidades naturales de las cantidades f\u00edsicas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Parece, seg\u00fan todas las trazas, que el Universo, nuestro Universo, alberga la vida inteligente porque las constantes de la naturaleza son las que aqu\u00ed est\u00e1n presentes, cualquier ligera variaci\u00f3n en alguna de \u00e9stas constantes habr\u00eda impedido que surgiera la vida en el planeta que habitamos. El Universo con las constantes ligeramente diferentes habr\u00eda nacido muerto, no se hubieran formado las estrellas ni se habr\u00edan unido los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> para construir <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>) que formar\u00e1n los n\u00facleos que al ser rodeado por los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> construyeron los \u00e1tomos que se juntaron para formar las c\u00e9lulas que unidas dieron lugar a la materia.\u00a0 Esos Universos con las constantes de la naturaleza distintas a las nuestras, estar\u00edan privados del potencial y de los elementos necesarios para desarrollar y sostener el tipo de complejidad organizada que nosotros llamamos vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Las constantes e3e la Naturaleza on realmente constantes\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Las constantes e3e la Naturaleza on realmente constantes\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSzcM1iGBttyzYM9tobJI11ZdLf7_wbNqIc5A&amp;usqp=CAU\" alt=\"Resultado de imagen de La imagegen de un electr\u00f3n\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El\u00a0<strong>electr\u00f3n<\/strong>\u00a0tiene una\u00a0<strong>carga<\/strong>\u00a0el\u00e9ctrica de \u22121,6 \u00d7 10\u221219\u00a0C y una masa de 9,1 \u00d7 10-31\u00a0kg , que es aproximadamente 1.800 veces menor que la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> o a la del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>. El\u00a0<strong>electr\u00f3n<\/strong>\u00a0es una part\u00edcula elemental (o al menos eso pensamos hoy en d\u00eda), lo cual significa que no posee ning\u00fan tipo de subestructura.<\/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=\"Resultado de imagen de La constante Gravitatoria\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de La constante Gravitatoria\" \/><\/p>\n<blockquote>\n<div>\n<h3><\/h3>\n<div><\/div>\n<\/div>\n<div>La constante\u00a0de gravitaci\u00f3n universal (G) es una\u00a0constante\u00a0f\u00edsica obtenida de forma emp\u00edrica, que determina la intensidad de la fuerza de atracci\u00f3n\u00a0gravitatoria<wbr>\u00a0de los cuerpos.<\/wbr><\/div>\n<div>\n<div id=\"media_result_group\" data-hveid=\"CAcQAQ\">\n<div>\n<div data-count=\"1\" data-hveid=\"CBEQAA\">\n<div>\n<div data-h=\"130\" data-nr=\"1\">\n<div data-attrid=\"image\" data-docid=\"WpZdwJViNICntM\" data-lpage=\"https:\/\/www.endesa.com\/es\/conoce-la-energia\/blog\/cuanto-es-velocidad-luz\" data-ved=\"2ahUKEwjtsNDgsebuAhWATRUIHf9_Cd8Qzkx6BAgSEAA\"><a href=\"https:\/\/www.google.com\/search?q=La+velocidad+de+la+luz+en+el+vac%C3%ADo&amp;bih=634&amp;biw=1464&amp;rlz=1C1PRFI_enES885ES885&amp;hl=es&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;fir=WpZdwJViNICntM%252C0XDVuYkxFoqacM%252C_&amp;vet=1&amp;usg=AI4_-kRkH9QV2_CN69bgyv64zw15DyrPzg&amp;sa=X&amp;ved=2ahUKEwjtsNDgsebuAhWATRUIHf9_Cd8Q9QF6BAgSEAE#imgrc=WpZdwJViNICntM\" data-ved=\"2ahUKEwjtsNDgsebuAhWATRUIHf9_Cd8Q9QF6BAgSEAE\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_17\" title=\"https:\/\/www.endesa.com\/es\/conoce-la-energia\/blog\/cuanto-es-velocidad-luz\" 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\" alt=\"Resultado de imagen de La velocidad de la luz en el vac\u00edo\" width=\"320\" height=\"158\" data-atf=\"1\" \/><\/a><\/div>\n<div data-attrid=\"image\" data-docid=\"WpZdwJViNICntM\" data-lpage=\"https:\/\/www.endesa.com\/es\/conoce-la-energia\/blog\/cuanto-es-velocidad-luz\" data-ved=\"2ahUKEwjtsNDgsebuAhWATRUIHf9_Cd8Qzkx6BAgSEAA\">\n<div><\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div>\n<div><\/div>\n<\/div>\n<div>La <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>\u00a0es una constante f\u00edsica que desempe\u00f1a un papel central en la teor\u00eda de la mec\u00e1nica cu\u00e1ntica y recibe su nombre de su descubridor, el f\u00edsico y matem\u00e1tico alem\u00e1n Max Planck, uno de los padres de la teor\u00eda cu\u00e1ntica. Se denota como <strong>h, y, se define como el cuanto de acci\u00f3n.<\/strong><\/div>\n<div>\n<div>\u200e<img decoding=\"async\" src=\"https:\/\/www.solociencia.com\/astronomia\/05060201.jpg\" alt=\"Resultado de imagen de Constante de estructura fina\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Constante de estructura fina\" \/><\/div>\n<\/div>\n<div>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>constante de estructura fina de\u00a0<a title=\"Arnold Sommerfeld\" href=\"https:\/\/es.wikipedia.org\/wiki\/Arnold_Sommerfeld\">Sommerfeld<\/a><\/strong>\u00a0(s\u00edmbolo\u00a0<em>\u03b1<\/em>) es la\u00a0<a title=\"Constante f\u00edsica fundamental\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_f%C3%ADsica_fundamental\">constante f\u00edsica fundamental<\/a>\u00a0que caracteriza la fuerza de la\u00a0<a title=\"Interacci\u00f3n electromagn\u00e9tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Interacci%C3%B3n_electromagn%C3%A9tica\">interacci\u00f3n electromagn\u00e9tica<\/a>. Es una cantidad sin dimensiones, por lo que su valor num\u00e9rico es independiente del sistema de unidades usado.&#8221;<\/p>\n<\/div>\n<div>\n<p>La expresi\u00f3n que la define y el valor recomendado por\u00a0<a title=\"CODATA\" href=\"https:\/\/es.wikipedia.org\/wiki\/CODATA\">CODATA<\/a>\u00a02002 es:<\/p>\n<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/71ef33ad0782d3348c46df1a4c0ad154684e9b23\" alt=\"{\\displaystyle \\alpha ={\\frac {e^{2}}{4\\pi \\epsilon _{0}\\ \\hbar c}}}\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Nadie ha sabido responder a la pregunta de si las constantes de la naturaleza son realmente constantes o llegar\u00e1 un momento en que comience su transformaci\u00f3n.\u00a0 Hay que tener en cuenta que para nosotros, la escala del tiempo que podr\u00edamos considerar muy grande, en la escala de Tiempo del Universo podr\u00eda ser \u00ednfima.\u00a0 El Universo, por lo que sabemos, tiene 13.500 millones de a\u00f1os.\u00a0 Antes que nosotros, el reinado sobre el planeta correspond\u00eda a los Dinosaurios, amos y se\u00f1ores durante150 millones de a\u00f1os, hace ahora de ello 65 millones de a\u00f1os.\u00a0 Mucho despu\u00e9s, hace apenas 2 millones de a\u00f1os, aparecieron nuestros antepasados directos que, despu\u00e9s de una serie de cambios evolutivos desemboc\u00f3 en lo que somos hoy.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de El Big Bang\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Las primeras estrellas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todo ello pudo suceder como consecuencia de que, 200 millones de a\u00f1os despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> se formaron las primeras estrellas que, a su vez, dieron lugar a las primeras galaxias.<\/p>\n<p style=\"text-align: justify;\">El material primario del Universo fue el hidr\u00f3geno, el m\u00e1s sencillo y simple de los elementos que componen la tabla peri\u00f3dica.\u00a0 Hoy d\u00eda, 13.500 millones de a\u00f1os despu\u00e9s, contin\u00faa siendo el material m\u00e1s abundante del Universo junto al Helio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de La abundancia de la sustancia c\u00f3smica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La Fusi\u00f3n nuclear\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Efecto Triple Alfa\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Efecto Triple Alfa\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Para hacer posible el resurgir de la vida, hac\u00edan falta materiales mucho m\u00e1s complejos que el Hidr\u00f3geno, este era demasiado simple y hab\u00eda que fabricar otros materiales que, como el carbono, el hidr\u00f3geno pesado, el Nitr\u00f3geno, Oxigeno, etc., hicieran posible las combinaciones necesarias de materiales diferentes y complejos que, al ser bombardeados por radiaci\u00f3n ultravioleta y <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>s provenientes del espacio, diera lugar a la primera c\u00e9lula org\u00e1nica que ser\u00eda la semilla de la vida.<\/p>\n<p style=\"text-align: justify;\">\u00bfQui\u00e9n, entonces, fabric\u00f3 esos materiales complejos si en el Universo no hab\u00eda nadie?<\/p>\n<p style=\"text-align: justify;\">Buena pregunta.\u00a0 Para contestar tengo que exponer aqu\u00ed algunas caracter\u00edsticas de lo que es una estrella, de c\u00f3mo se puede formar, como puede ser, y cu\u00e1l ser\u00e1 su destino final.\u00a0 Veamos:<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Fusi\u00f3n nuclear en las estrellas masivas\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Fusi\u00f3n nuclear en las estrellas masivas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo que conocemos como estrella es una bola de gas luminosa que, durante una etapa de su vida, produce energ\u00eda por a fusi\u00f3n nuclear del Hidr\u00f3geno en Helio.\u00a0 El t\u00e9rmino estrella, por tanto, no solo incluye estrellas como el Sol, que est\u00e1n en la actualidad quemando hidr\u00f3geno, sino tambi\u00e9n <a href=\"#\" onclick=\"referencia('protoestrella',event); return false;\">protoestrella<\/a>s, a\u00fan en formaci\u00f3n y no lo suficientemente calientes como para que dicha combusti\u00f3n nuclear haya comenzado, y tambi\u00e9n varios tipos de objetos m\u00e1s evolucionados como estrellas gigantes y supergigantes, que est\u00e1n quemando otros combustibles nucleares, o las enanas blancas y las estrellas nucleares, que est\u00e1n formadas por combustible nuclear gastado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/estaticos.muyinteresante.es\/uploads\/images\/gallery\/5911c1215bafe86a033c986f\/nebulosa-dumbell.jpg\" alt=\"Resultado de imagen de Nebulosas que forman estrellas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las estrellas se forman a partir de enormes nubes de gas y polvo que a veces tienen hasta a\u00f1os-luz de di\u00e1metro.\u00a0 Las mol\u00e9culas de polvo, unidas a las de los gases, se rozan y se ionizan, se calientan y, la nube comienzo a girar lentamente. \u00a0El enorme conglomerado, poco a poco se va juntando y la temperatura aumenta.\u00a0 Tal enormidad de materia crea una fuerza gravitatoria que hace contraerse la nube sobre s\u00ed misma, su di\u00e1metro, y, su temperatura en el n\u00facleo es tal que, se produce la fusi\u00f3n de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> de Hidr\u00f3geno que se transforman en un material m\u00e1s complejo, el Helio, y ese es el momento en que nace la estrella que, a partir de ah\u00ed, puede estar miles de millones de a\u00f1os brillando y produciendo energ\u00eda termonuclear.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.eso.org\/public\/archives\/images\/screen\/eso1030b.jpg\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div>\n<article>\n<h2>\u00bfCU\u00c1L ES LA MASA M\u00c1XIMA DE UNA ESTRELLA?<\/h2>\n<div>\n<p style=\"text-align: justify;\">&#8220;En una\u00a0<a href=\"http:\/\/www.eso.org\/public\/news\/eso1030\/\">noticia reciente<\/a>, publicada en la p\u00e1gina web de la ESO, se muestra la masa determinada de una estrella que supera el l\u00edmite anterior (150 masas solares) por un factor de 2, usando una combinaci\u00f3n de datos obtenidos en el observatorio Paranal y con el telescopio espacial <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a>. Se trata de la estrella R136a1 en el centro de la nebulosa &#8220;Tar\u00e1ntula&#8221; en la Gran Nube de Magallanes. Esto es muy interesante, porque hasta ahora se crey\u00f3 que cualquier estrella mayor que 150 masas solares se desintegra por el efecto de la presi\u00f3n de radiaci\u00f3n que supera a la gravedad. En realidad, tambi\u00e9n R136a1 est\u00e1 desintegr\u00e1ndose, teniendo ahora &#8220;s\u00f3lo&#8221; 260 masas solares, despu\u00e9s de una vida corta de 1,5 millones de a\u00f1os. Pero los autores calculan que reuni\u00f3, cu\u00e1ndo naci\u00f3, un total de 320 masas solares.&#8221;<\/p>\n<div><\/div>\n<\/div>\n<\/article>\n<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Eta Carinae\" \/><\/p>\n<p style=\"text-align: justify;\">Eta Carinae que tiene masa de entre 120 y 150 masas solares, Su propia radiaci\u00f3n la hace expulsar material al Espacio Interestelar para no ser destruida por su propia radiaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">La masa m\u00e1xima de las estrellas puede rondar las 120 masas solares, es decir, ser 120 veces mayor que nuestro Sol, y por encima de \u00e9ste l\u00edmite, ser\u00eda destruida por la enorme potencia de su propia radiaci\u00f3n.\u00a0 La masa m\u00ednima para poder ser una estrella se fija en 0&#8217;08 masas solares; por debajo de ella, los objetos no ser\u00edan lo suficientemente calientes en sus n\u00facleos como para que comience la combusti\u00f3n del hidr\u00f3geno, y se convertir\u00edan en enanas marrones.\u00a0 Las luminosidades de las estrellas var\u00edan desde alrededor de medio mill\u00f3n de veces la luminosidad del Sol para las m\u00e1s calientes hasta menos de la mil\u00e9sima de la del Sol para las enanas m\u00e1s d\u00e9biles.\u00a0 Aunque las estrellas m\u00e1s prominentes visibles a simple vista son m\u00e1s luminosas que el Sol, la mayor\u00eda de las estrellas son en realidad m\u00e1s d\u00e9biles que \u00e9ste y, por tanto, imperceptibles a simple vista.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<blockquote>\n<div id=\"blog\">\n<div id=\"post-4498\">\n<h3>EL BRILLO DE LAS ESTRELLAS<\/h3>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\">La astronom\u00eda tiene un problema: los objetos que se desean investigar no son directamente tangibles, como en el caso de los objetos en f\u00edsica, qu\u00edmica o biolog\u00eda. Como resultado, la medici\u00f3n de estrellas no es tan f\u00e1cil como determinar el peso de un cuerpo o el contenido de un l\u00edquido. Definitivamente, el brillo de una estrella suena, y en realidad es, mucho m\u00e1s complicado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div>\n<ul>\n<li><img decoding=\"async\" src=\"https:\/\/universe2go.com\/wp-content\/uploads\/2016\/04\/Helligkeit-der-Sterne.jpg\" alt=\"\" \/><\/li>\n<li><span style=\"font-size: 1.17em;\"><br \/>\n<\/span><\/li>\n<li><span style=\"font-size: 1.17em;\">EL BRILLO DE LAS ESTRELLAS<\/span><\/li>\n<\/ul>\n<\/div>\n<div>\n<p style=\"text-align: justify;\">La astronom\u00eda tiene un problema: los objetos que se desean investigar no son directamente tangibles, como en el caso de los objetos en f\u00edsica, qu\u00edmica o biolog\u00eda. Como resultado, la medici\u00f3n de estrellas no es tan f\u00e1cil como determinar el peso de un cuerpo o el contenido de un l\u00edquido. Definitivamente, el brillo de una estrella suena, y en realidad es, mucho m\u00e1s complicado.<\/p>\n<p style=\"text-align: justify;\">La fotometr\u00eda juega un papel importante. El brillo de una estrella est\u00e1 indicado por categor\u00edas de tama\u00f1o. Similar a un identificador de temperatura, hay un cero (0) con valores positivos y negativos. La unidad en la cual se miden esos n\u00fameros, se llama magnitud (mag o m).<\/p>\n<p style=\"text-align: justify;\">\n<div>\n<div>\n<ul>\n<li><img decoding=\"async\" src=\"https:\/\/universe2go.com\/wp-content\/uploads\/2016\/04\/Helligkeit-der-Sterne.jpg\" alt=\"\" \/><\/li>\n<li><img decoding=\"async\" src=\"https:\/\/universe2go.com\/wp-content\/uploads\/2016\/04\/Helligkeit-der-Sterne.jpg\" alt=\"\" \/><\/li>\n<li><img decoding=\"async\" src=\"https:\/\/universe2go.com\/wp-content\/uploads\/2016\/04\/Helligkeit-der-Sterne.jpg\" alt=\"\" \/><\/li>\n<\/ul>\n<\/div>\n<div><\/div>\n<\/div>\n<h3>EL BRILLO DE LAS ESTRELLAS<\/h3>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\">La astronom\u00eda tiene un problema: los objetos que se desean investigar no son directamente tangibles, como en el caso de los objetos en f\u00edsica, qu\u00edmica o biolog\u00eda. Como resultado, la medici\u00f3n de estrellas no es tan f\u00e1cil como determinar el peso de un cuerpo o el contenido de un l\u00edquido. Definitivamente, el brillo de una estrella suena, y en realidad es, mucho m\u00e1s complicado.<\/p>\n<p style=\"text-align: justify;\">La fotometr\u00eda juega un papel importante. El brillo de una estrella est\u00e1 indicado por categor\u00edas de tama\u00f1o. Similar a un identificador de temperatura, hay un cero (0) con valores positivos y negativos. La unidad en la cual se miden esos n\u00fameros, se llama magnitud (mag o m).<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El brillo de las estrellas\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cuando observamos el cielo por la noche, el brillo de las estrellas no es el mismo. Lo que vemos es su brillo aparente.<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\">Como he dicho antes, el brillo de las estrellas (la luz y el calor) es el resultado de la conversi\u00f3n de masa en energ\u00eda (E=mc2) por medio de reacciones nucleares, las enormes temperaturas de millones de grados de su n\u00facleo, hace posible que los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> de los \u00e1tomos del Hidr\u00f3geno se fusionen y se conviertan en \u00e1tomos de helio.\u00a0 Por cada kilogramo de hidr\u00f3geno quemado de esta manera, se convierten en energ\u00eda aproximadamente siete gramos de masa.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Conversi\u00f3n de masa en energ\u00eda\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Conversi\u00f3n de masa en energ\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De acuerdo con la famosa ecuaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> (E = mc<sup>2 <\/sup>) se produce la conversi\u00f3n de masa en energ\u00eda.\u00a0 Las reacciones nucleares no solo aportan la luz y el calor de las estrellas, sino que tambi\u00e9n producen elementos pesados, m\u00e1s complejos que el hidr\u00f3geno y el helio que, posteriormente, son\u00a0 distribuidos por el Universo, cuando al final de la estrella, esta explota en s\u00faper NOVA, lanzando sus capas exteriores al espacio que de esta forma, deja &#8220;sembrado&#8221; de estos materiales el &#8220;vaci\u00f3&#8221; estelar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/fd\/9f\/23\/fd9f23b07a686343e94ad0054bfadf23.png\" alt=\"Resultado de imagen de Clasificaci\u00f3n de las estrellas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las estrellas pueden clasificarse de muchas maneras.\u00a0 Una manera es mediante su etapa evolutiva: en presecuencia\u00a0 principal, secuencia principal<a name=\"r_pie1\" href=\"#pie1\"><\/a>*,\u00a0 gigante, supergigante, <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>, estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y Agujeros negros.\u00a0 Estas \u00faltimas son la consecuencia del final de sus vidas como tales estrellas, convirti\u00e9ndose en objetos estelares de una u otra clase en funci\u00f3n de sus masas originales.\u00a0 Estrellas como nuestro Sol, al agotar el combustible nuclear se transforman en gigantes rojas, explotan en Novas y finalmente quedan como enanas blancas.\u00a0 Si la masa es mayor ser\u00e1n estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, y, si a\u00fan son mayores, su final est\u00e1 en Agujeros Negros.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.astromia.com\/universo\/fotos\/clasestrella3.jpg\" alt=\"Resultado de imagen de Clasificaci\u00f3n de las estrellas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Otra clasificaci\u00f3n es a partir de sus espectros, que indican su temperatura superficial.\u00a0 Otra manera es en Poblaciones I, II y III, que engloban estrellas con abundancias progresivamente menores de elementos pesados, indicando paulatinamente una mayor edad.\u00a0 Tambi\u00e9n evoluci\u00f3n estelar y magnitudes aparentes y absolutas y el tipo espectral con la distancia en a.L., es otra de las clasificaciones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Clasificaci\u00f3n de las estrellas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Despu\u00e9s de estas clasificaciones gen\u00e9ricas tenemos otras mas particulares y definidas referidas a estrellas binarias, estrellas capullo, con baja velocidad, con envoltura, con exceso de ultravioleta, de alta velocidad, de baja luminosidad, de baja masa, de bario, de <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>, de campo, de carbono, de circonio, de estroncio, de helio, estrella de la poblaci\u00f3n I extrema, de la poblaci\u00f3n intermedia, de la rama gigante asint\u00f3tica, estrella de litio, de manganeso, de manganeso-mercurio y, viceversa, estrella de metales pesados, de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a><a name=\"r_pie2\" href=\"#pie2\"><\/a>*, estrellas de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (Hipot\u00e9tica con densidad intermedia entre la estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>), estrella de referencia, de silicio, de tecnecio, de tiempo intermedio, de tipo tard\u00edo, de tipo temprano, estrella del polo, estrella doble, estrella enana, est\u00e1ndar, evolucionada,\u00a0 etc.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i1.wp.com\/2.bp.blogspot.com\/_rcvX_c8dEMo\/TF2qL-KDv-I\/AAAAAAAAALs\/yHlZY7rCUWg\/s1600\/Clasificaci%C3%B3n+de+Estrellas.jpg\" alt=\"Resultado de imagen de Clasificaci\u00f3n de las estrellas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La variedad de estrellas es grande y para los estudiosos fascinantes.\u00a0 Tal diversidad es debida a la evoluci\u00f3n que desde su formaci\u00f3n tiene cada tipo de estrella en funci\u00f3n de su masa y de los gases y polvo c\u00f3smico que la forman y los que se crean en su n\u00facleo (horno solar) a miles y millones de grados de temperatura capaces de transformar materiales simples como el hidr\u00f3geno hacia una gama m\u00e1s compleja y pesada que, finalmente, mediante la explosi\u00f3n de supernova (m\u00e1s temperatura), arroja al espacio materiales que, a su vez, forman nuevas estrellas de 2\u00aa y 3\u00aa generaci\u00f3n con materiales complejos.\u00a0 La vida es nuestro planeta, pudo surgir gracias a que en la Tierra hab\u00eda abundancia de estos materiales creados en las estrellas, podemos decir, sin temor a equivocarnos que, nosotros mismos estamos hecho del material creado en las estrellas lejanas que, posiblemente, hace miles de millones de a\u00f1os explot\u00f3 en s\u00faper-novas a millones de a.l de nuestro Sistema Solar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/png.pngtree.com\/png-clipart\/20200328\/ourlarge\/pngtree-golden-light-effect-glitter-stars-border-png-image_2166430.jpg\" alt=\"Resultado de imagen de Estrellas brillantes\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero retomando el tema central de \u00e9ste primer cap\u00edtulo, las constantes fundamentales de la naturaleza, tenemos que decir que, precisamente, \u00e9stas constantes son las culpables, o mejor, tienen el m\u00e9rito de que las estrellas brillen en las Galaxias y de que nosotros estemos aqu\u00ed para mirar a los cielos y contemplar su belleza.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/news\/640\/cpsprodpb\/7EA5\/production\/_94812423_hi038069750.jpg\" alt=\"Resultado de imagen de Muchos planetas como la Tierra\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Al principio, mencion\u00e9 a George J. Stoney, el f\u00edsico irland\u00e9s y pensador exc\u00e9ntrico y original al que, en realidad, debemos la forma de deducir si otros planetas del sistema solar pose\u00edan o no una atm\u00f3sfera gaseosa, como la Tierra, calculando si su gravedad superficial era suficientemente intensa para mantener esa atm\u00f3sfera.<\/p>\n<p style=\"text-align: justify;\">Pero su pasi\u00f3n real estaba reservada a su idea m\u00e1s preciada: el &#8220;electr\u00f3n&#8221;.\u00a0 Stoney hab\u00eda deducido que deb\u00eda existir un componente b\u00e1sico de carga el\u00e9ctrica.\u00a0 Estudiando los experimentos de Michael Faraday sobre electrolisis, Stoney hab\u00eda predicho incluso cu\u00e1l deb\u00eda ser su valor, una predicci\u00f3n posteriormente confirmada por J.I.Thomson, descubridor del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> en Cambridge en 1.897, d\u00e1ndole la raz\u00f3n a Stoney que finalmente, a \u00e9sta unidad b\u00e1sica de la electricidad, le dio el nombre de <strong><span style=\"text-decoration: underline;\">electr\u00f3n<\/span><\/strong> con el s\u00edmbolo e en 1.891 (antes de su descubrimiento).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/media-cdn.tripadvisor.com\/media\/vr-splice-j\/06\/03\/d5\/b6.jpg\" alt=\"Resultado de imagen de Stoney en Irlanda\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Casa familiar de Stoney<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/c\/ca\/Edith%2C_Florence%2C_Johnstone_Stoney.jpg\/220px-Edith%2C_Florence%2C_Johnstone_Stoney.jpg\" alt=\"Resultado de imagen de Stoney en Irlanda\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRX3FY1OdIARpQNuZzlEWGqXvu24Sq8c7IYaQ&amp;usqp=CAU\" alt=\"Resultado de imagen de Stoney en Irlanda\" \/><\/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 C\u00edrculo familiar<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Stoney, primo lejano, y, m\u00e1s viejo, del famoso matem\u00e1tico, cient\u00edfico de computaci\u00f3n y cript\u00f3grafo Alan Turing, tambi\u00e9n era t\u00edo de George Fitzgerald-Lorentz&#8221;, un fen\u00f3meno que fue entendido finalmente en el contexto de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"text-align: justify;\">Stoney, podemos decir con seguridad, fue el primer que se\u00f1al\u00f3 el camino para encontrar lo que m\u00e1s tarde conocer\u00edamos como constantes fundamentales, esos par\u00e1metros de la f\u00edsica que son invariantes, aunque su entorno se transforme, ellas, las constantes, contin\u00faan inalterables, como sucede, por ejemplo, con la velocidad de la luz c, que sea medida en la manera que sea, est\u00e9 en reposo o est\u00e9 en movimiento quien la mide o la fuente de donde parte, su velocidad ser\u00e1 siempre la misma, 299.792.458 m\/s.\u00a0 Algo an\u00e1logo ocurre con la Gravedad, G, que en todas partes mide el mismo par\u00e1metro. \u00a0Es la fuerza de atracci\u00f3n que act\u00faa entre todos los cuerpos y cuya intensidad depende de la masa de los cuerpos y de la distancia entre ellos; la <a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a> disminuye con el cuadrado de la distancia de acuerdo a la ley de la inversa del cuadrado.<\/p>\n<p style=\"text-align: justify;\">Profesor de filosof\u00eda natural (as\u00ed llamaban antes de la F\u00edsica) en el Queen&#8217;s Collegue Galway en 1860, tras su retiro se traslad\u00f3 a Hornsey, al norte de Londres, y continu\u00f3 publicando un flujo de art\u00edculos en la revista cient\u00edfica de la Royal Dubl\u00edn Society, siendo dif\u00edcil encontrar alguna cuesti\u00f3n sobre la que no haya un art\u00edculo firmado por \u00e9l.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de \u00f3 a Hornsey, al norte de Londres, y co\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de \u00f3 a Hornsey, al norte de Londres, y co\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de \u00f3 a Hornsey, al norte de Londres, y co\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de \u00f3 a Hornsey, al norte de Londres, y co\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Stoney recibi\u00f3 el encargo de hacer una exposici\u00f3n cient\u00edfica del tema que el mismo eligiera para el programa de la reuni\u00f3n de Belfast de la Asociaci\u00f3n Brit\u00e1nica.\u00a0 Pensando en que tema elegir, se dio cuenta de que exist\u00edan medidas y patrones e incluso explicaciones diferentes para unidades que median cosas\u00a0 distancias o alg\u00fan fen\u00f3meno: Se preguntaba la manera de c\u00f3mo definirlos mejor y como interrelacionarlos.\u00a0 Vio una oportunidad para tratar de simplificar esta vasta confusi\u00f3n de patrones humanos de medida de una manera tal que diese m\u00e1s peso a su hip\u00f3tesis del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">En tal situaci\u00f3n, Stoney centr\u00f3 su trabajo en unidades naturales que transcienden los patrones humanos, as\u00ed que trabaj\u00f3 en la unidad de carga electr\u00f3nica (seg\u00fan su concepto), inspirado en los trabajos de Faraday como hemos comentado antes.\u00a0 Tambi\u00e9n, como unidades naturales escogi\u00f3 G y C que responde, como se ha explicado, a la Gravedad Universal y la velocidad de la luz en el vac\u00edo.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<hr size=\"1\" \/>\n<p style=\"text-align: justify;\"><a name=\"pie1\"><\/a>* Sol fusionando Hidr\u00f3geno en Helio. <a href=\"#r_pie1\">Volver<\/a><\/p>\n<p style=\"text-align: justify;\"><a name=\"pie2\"><\/a>* 10<sup>17<\/sup>kg\/m<sup>3<\/sup>.\u00a0 El material llega a estar tan junto que <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se funden y forman <a href=\"#\" onclick=\"referencia('neutron',event); return 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href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>Constantes Universales Est\u00e1 muy claro que, nuestro mundo es como es, debido a una serie de par\u00e1metros que, poco a poco, hemos ido identificando y hemos denominado Constantes de la naturaleza.\u00a0 Esta colecci\u00f3n de n\u00fameros misteriosos son los culpables, los responsables, de que nuestro Universo sea tal como lo conocemos que, a pesar de la [&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\/3405"}],"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=3405"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3405\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=3405"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=3405"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=3405"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}