{"id":28216,"date":"2025-07-12T07:02:47","date_gmt":"2025-07-12T06:02:47","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28216"},"modified":"2025-07-12T07:02:59","modified_gmt":"2025-07-12T06:02:59","slug":"la-fisica-de-particulas-y-las-interacciones-fundamentales-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/07\/12\/la-fisica-de-particulas-y-las-interacciones-fundamentales-3\/","title":{"rendered":"La f\u00edsica de part\u00edculas y las interacciones fundamentales"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 El hombre se ha preguntado durante largo tiempo,<\/strong>\u00a0<strong>&#8220;\u00bfde qu\u00e9 est\u00e1 hecho el mundo?&#8221;<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcQiJ4-3sgeLY4NWdTBSwsyNobl8wywnt-km22roioJ8_dENX2gbow\" alt=\"\" width=\"416\" height=\"330\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Ahora sabemos que, no s\u00f3lo nuestro mundo, sino todo el inmenso Universo, est\u00e1 hecho de peque\u00f1os objetos infinitesimales a las que hemos denominado part\u00edculas subat\u00f3micas y que forman varias familias. Unas son m\u00e1s elementales que otras y seg\u00fan, a qu\u00e9 familia pertenezcan, atienden o se rigen por una u otra fuerza elemental.<\/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=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/bio.m2osw.com\/gcartable\/physique\/fermions.jpg\" alt=\"Las part\u00edculas elementales\" \/><\/p>\n<p style=\"text-align: justify;\">Son los constituyentes fundamentales de toda la materia del Universo (por lo menos de toda la materia conocida y que podemos detectar formando estrellas y mundos, galaxias o seres vivos). Hemos podido llegar a saber que, de esas briznas de materia se forman los n\u00facleos que, rodeados de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> conforman los \u00e1tomos de la materia.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Composicion de mol\u00e9culas - La fisica y quimica\" \/><img decoding=\"async\" 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\" alt=\"Biomol\u00e9culas: definici\u00f3n, funciones, clasificaci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">Los grupos de \u00a0\u00e1tomos conforman las mol\u00e9culas que son las unidades fundamentales de los compuestos qu\u00edmicos pero, comencemos por los n\u00facleos at\u00f3micos:<\/p>\n<p style=\"text-align: justify;\">Muchas son las veces que aqu\u00ed mismo he podido explicar, que los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> u y d se hallan en el interior de los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> y, por tanto, su h\u00e1bitat est\u00e1 en los n\u00facleos at\u00f3micos donde se encuentran confinados y, en realidad, no intervienen directamente \u00a0en las propiedades de los n\u00facleos. Sin embargo, no podemos olvidar que la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> est\u00e1 ah\u00ed reteniendo a los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> por medio de los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> y, eso hace que, el n\u00facleo sea estable.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Despu\u00e9s de 35 a\u00f1os de intentos: F\u00edsicos resuelven el enigma del n\u00facleo at\u00f3mico\" \/><img decoding=\"async\" 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AAAB5W8tvSl7+sLX8VxSgGTIAAAAAAAAAAAAAAAAPRPmU9Cwftrf4mQASku6ABigAAAAAAAAAAAAA\/\/Z\" alt=\"N\u00facleo at\u00f3mico - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>El n\u00facleo at\u00f3mico<\/strong>\u00a0es de carga positiva y est\u00e1 compuesto por <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>. Los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> se dividen en <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>. Los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> tienen una carga el\u00e9ctrica positiva mientras que los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> tienen una carga neutra. La importancia del n\u00facleo at\u00f3mico radica en que constituye la mayor parte de un \u00e1tomo y sus <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> indican el tipo de elemento qu\u00edmico que se observa.<\/p>\n<p style=\"text-align: justify;\">En el n\u00facleo at\u00f3mico se re\u00fane toda la carga positiva y la masa del \u00e1tomo. El n\u00facleo at\u00f3mico se caracteriza por poseer casi la masa total de un \u00e1tomo (m\u00e1s de 99%).<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRQI7q0x_yp7dWSyWU8gUnmSqAuigTsQzX7Cw&amp;usqp=CAU\" alt=\"El Plasma en nuestro Sistema Solar | Cosmolog\u00eda del Plasma\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTbnuEJIOQH-cljL-GeqQnWulfR2xlEnR2aQg&amp;usqp=CAU\" alt=\"La composici\u00f3n del Universo est\u00e1 cambiando en este mismo momento\" width=\"377\" height=\"211\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los n\u00facleos at\u00f3micos constituyen un tipo de materia que, aisladamente, de forma individual (si exceptuamos el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>), siempre est\u00e1n en ambientes muy energ\u00e9ticos, por ejemplo, en el interior de las estrellas. En nuestro entorno terr\u00e1queo, es raro encontrar n\u00facleos aislados, sino parcial o totalmente confinados dentro de los \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\">Sabemos que el n\u00famero de espec\u00edmenes at\u00f3micos es limitado, existiendo ciertas razones para suponer que hacia el n\u00famero at\u00f3mico 173 los correspondientes n\u00facleos ser\u00edan inestables, no por razones intr\u00ednsecas de inestabilidad &#8220;radiactiva&#8221; nuclear, sino por razones relativistas. Ya se\u00f1al\u00e9 en otros escritos que, el n\u00famero de especies at\u00f3micas, naturales y artificiales, es de unos pocos miles, en cambio, el n\u00famero de mol\u00e9culas conocidas hasta ahora comprenden unos pocos millones de espec\u00edmenes, aumentando continuamente el n\u00famero de ellas gracias a la s\u00edntesis que se lleva a cabo en numerosos laboratorios repartidos por todo el mundo.<\/p>\n<p>&nbsp;<\/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<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSAc1A1BKykFlIejwiMtMJ9NAdrwYPgqy1XeWUZIE3eHd66i4QoL6yeR4jHy_9qW5Jgg7o&amp;usqp=CAU\" alt=\"F\u00f3rmula qu\u00edmica y modelo molecular de hidr\u00f3geno, agua, amoniaco, metano. ilustraci\u00f3n de vectores. | CanStock\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 \u00a0 \u00a0F\u00f3rmula qu\u00edmica y modelo molecular de Hidr\u00f3geno, Agua, amon\u00edaco, metano&#8230;.<\/strong><\/p>\n<p style=\"text-align: justify;\">Una mol\u00e9cula es una estructura, con individualidad propia, constituida por un conjunto de n\u00facleos y sus \u00a0electrones. La mol\u00e9cula m\u00e1s sencilla es la de Hidr\u00f3geno que tiene dos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, hasta las m\u00e1s complejas como las de las prote\u00ednas, con muchos miles de ellos, existen toda una gama de varios millones. Esta extraordinaria variedad de especies moleculares contrasta con la de las especies nucleares e incluso at\u00f3micas.<\/p>\n<p style=\"text-align: justify;\">Desde el punto de vista de la informaci\u00f3n, las especies moleculares la poseen en mucho mayor grado que las nucleares o at\u00f3micas. Dejando aparte los n\u00facleos, la informaci\u00f3n que soportan los \u00e1tomos se podr\u00eda atribuir a la distribuci\u00f3n de su carga el\u00e9ctrica, y en particular a los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> m\u00e1s d\u00e9bilmente ligados. Concretando un poco m\u00e1s, se podr\u00eda admitir que la citada informaci\u00f3n la aportan los orbitales at\u00f3micos, pues son precisamente estos orbitales los que introducen diferencias &#8220;geom\u00e9tricas&#8221; entre los diferentes <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> &#8220;corticales&#8221;.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"ORBITALES AT\u00d3MICOS y C.E- Q.4 | QU\u00edMICA 4\u00ba A - B \/ 5\u00ba C-D -Instituto Sagrado Coraz\u00f3n\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00edmicas: Los Orbitales At\u00f3micos\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\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 Orbitales at\u00f3micos<\/strong><\/p>\n<p style=\"text-align: justify;\">En t\u00e9rminos electr\u00f3nicos, la informaci\u00f3n se podr\u00eda considerar proporcionada por un campo de intensidad y densidad el\u00e9ctrica, con valles, cimas y collados, es decir, curvas isoel\u00e9ctricas equivalentes formalmente a las de nivel en topograf\u00eda. Parece razonable suponer que cuanto m\u00e1s diversos sean los \u00e1tomos de una mol\u00e9cula, m\u00e1s rica y variada podr\u00e1 ser la informaci\u00f3n que pueda soportar. La enorme diversidad de formas, colores, comportamientos, que acompa\u00f1an a los objetos, incluidos los vivientes, ser\u00eda una consecuencia de la riqueza en la informaci\u00f3n que soportan las mol\u00e9culas. Ello explicar\u00eda que las mol\u00e9culas de la vida sean en general de grandes dimensiones (macromol\u00e9culas). La inmensa mayor\u00eda de ellas contienen Carbono. Debido a su tetra-valencia y a la gran capacidad que posee dicho \u00e1tomo para unirse consigo mismo, dichas mol\u00e9culas pueden considerarse como un esqueleto formado por cadenas de esos \u00e1tomos.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Carbono e hidrocarburos (art\u00edculo) | Khan Academy\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>Mol\u00e9cula de Carbono<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"3: Estructura molecular del di\u00f3xido de silicio (silica). | Download Scientific Diagram\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Mol\u00e9cula de Silicio<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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alt=\"F\u00f3sforo - Enciclopedia M\u00e9dica Ferato\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Mol\u00e9cula de trifluoruro de boro - YouTube\" width=\"299\" height=\"224\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Mol\u00e9cula de F\u00f3sforo\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Mol\u00e9cula de Boro<\/strong><\/p>\n<p style=\"text-align: justify;\">S\u00ed, lo s\u00e9, el Carbono no es el \u00fanico \u00e1tomo con capacidad para formar los citados esqueletos. Cercanos al Carbono en la Tabla Peri\u00f3dica de Elementos, el Silicio, F\u00f3sforo y Boro comparten con dicho \u00e1tomo esa caracter\u00edstica, si bien en un grado mucho menor. Si nos referimos al Silicio, diremos que las mol\u00e9culas que dicho \u00e1tomo forma con el Ox\u00edgeno y otros \u00e1tomos, generalmente met\u00e1licos, poseyendo gran nivel de informaci\u00f3n, difieren, en varios aspectos, de las mol\u00e9culas org\u00e1nicas, es decir, de las que poseen un esqueleto de \u00e1tomos de Carbono. El mundo de los silicatos es de una gran diversidad, existiendo centenares de especies minerol\u00f3gicas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/geologiaweb.com\/wp-content\/uploads\/2020\/08\/silicatos-estructura.jpg\" alt=\"\u25b7 Silicatos: Clasificaci\u00f3n y tipos de SILICATOS [ Nombres ]\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Esas diferencias se refieren, fundamentalmente, , a que el enlace qu\u00edmico en el caso de las mol\u00e9culas org\u00e1nicas es covalente, y cuando se forma la sustancia correspondiente (cuatrillones de mol\u00e9culas) o es un l\u00edquido, como es el caso de los aceites, o bien un s\u00f3lido que funde f\u00e1cilmente.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fuerzas de Van der Waals: qu\u00e9 son, caracter\u00edsticas, tipos, ejemplos\" \/><img decoding=\"async\" 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\" alt=\"Fuerzas de Van Der Waals - Areaciencias\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Entre las mol\u00e9culas que lo forman se ejerce unas<strong> fuerzas, llamadas de Van der Valls<\/strong>, que, seg\u00fan sabemos, pueden considerarse como residuales de las electromagn\u00e9ticas, y que son m\u00e1s d\u00e9biles que \u00e9stas. En cambio, en los silicatos s\u00f3lidos (como el caso del topacio) el enlace covalente o i\u00f3nico no se limita a una mol\u00e9cula, sino que se extiende en el espacio ocupado por el s\u00f3lido, resultando un entramado particularmente fuerte.<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/cidta.usal.es\/cursos\/agua\/modulos\/Practicas\/propiedades4\/montaje2.gif\" alt=\"Pr\u00e1cticas del Agua\" \/><\/p><\/blockquote>\n<p><strong>Las fuerzas <\/strong><strong>de Van der Valls permiten a un mosquita posarse en el agua<\/strong><\/p>\n<p style=\"text-align: justify;\">Si prescindimos de las org\u00e1nicas, el resto de las mol\u00e9culas que resultan de la combinaci\u00f3n entre los diferentes \u00e1tomos \u00a0no llegan a 100.000, frente a los varios millones de las primeras. Resulta razonable suponer que toda la enorme variedad de mol\u00e9culas existentes, principalmente en los planetas rocosos, se haya formado por evoluci\u00f3n de los \u00e1tomos, como corresponde a un proceso evolutivo. La mol\u00e9cula poseer\u00eda mayor orden que los \u00e1tomos de donde procede, esto es, menor <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>. En su formaci\u00f3n, el ambiente se habr\u00eda desordenado al ganar <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> en una cierta cantidad tal, que el resultado fuese un balance final positivo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"El carbono, la base de la vida\" width=\"319\" height=\"212\" \/><img decoding=\"async\" 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\" alt=\"Podr\u00eda existir vida que no est\u00e9 basada en el carbono? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\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 \u00a0El Carbono es la base de la Vida<\/strong><\/p>\n<p style=\"text-align: justify;\">Creo que, los \u00e1tomos que forman c\u00e9lulas de Carbono que finalmente forman parte de los seres vivientes como nosotros, son las \u00fanicas que tienen esa facultad. El Carbono es la base de la vida tal como la conocemos. Sin embargo, el Silicio, seg\u00fan hemos podido ir comprobando, es el material id\u00f3neo para crear eso que llamamos &#8220;Vida Artificial&#8221;, y, esa clase de vida, en el futuro lejano, podr\u00eda ser y tener tanta importancia como la que hoy tiene la nuestra. No debemos perder de vista las posibilidades del Silicio en ese \u00e1mbito de la Inteligencia &#8220;No Viviente&#8221; que, no necesariamente, significa &#8220;no inteligente&#8221;, sino todo lo contrario. Las posibilidades de la Inteligencia Artificial puede ser ilimitada y, si me apur\u00e1is mucho, incluso nos podr\u00edan sobrepasar, a nosotros los humanos, toda vez que, al no ser de carne y huesos, nos llevar\u00edan una inmensa ventaja en los muchos achaques que nosotros padecemos y de los que esos &#8220;seres&#8221; estar\u00edan exentos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los elementos en los humanos (O, C, H, N, Ca, P) | Dciencia\" \/><img decoding=\"async\" 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\" alt=\"\u00c1cido desoxirribonucleico - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Estamos hablando aqu\u00ed de \u00e1tomos y de mol\u00e9culas y, desde luego, siempre ha sido, no ya dif\u00edcil (que lo es) el aventurarse en el mundo de lo muy peque\u00f1o, sino que, hasta podr\u00edamos decir que, tal osad\u00eda, si no est\u00e1 acompa\u00f1ada de un profundo conocimiento de las leyes de la Naturaleza, ser\u00eda una locura. Y, las leyes de la Naturaleza, aunque son pocas y nos parecen de sencilla comprensi\u00f3n, en realidad es una sensaci\u00f3n muy enga\u00f1osa, toda vez que, dichas leyes, encierran todos los misterios y secretos del Universo, y, sin embargo, nosotros, pobres ilusos, decimos conocerlas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Qu\u00edmicas: Enlace de Van der Waals\" \/><img decoding=\"async\" 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\" alt=\"GRUPO 4IM2_2013-B FISICA II: ACTIVIDAD 11: CARACTER\u00ccSTICAS DE LOS L\u00ccQUIDOS\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>fuerza de Van der Valls\u00a0 crea la tensi\u00f3n superficial del agua que permite al mosquito andar por ella<\/strong><\/p>\n<p style=\"text-align: justify;\">Conocemos unos cuentos sucesos de los que ocurren en ese &#8220;universo&#8221; misterioso que llamamos mec\u00e1nica cu\u00e1ntica y que, es el \u00e1mbito donde todo lo muy peque\u00f1o desarrolla sus funciones. All\u00ed, desde las denominadas fuerzas de Van der Valls, en una distancia r (aproximadamente proporcional a 1\/r exponente 7), nos dice que, si reducimos la distancia entre dos \u00e1tomos a la mitad, esa fuerza de Van der Valls se hace de 2 x 2 x 2 x 2 x 2 x 2 x 2 = 128 veces m\u00e1s intensa, eso ocurre en la tensi\u00f3n superficial presente en \u00e1tomos y mol\u00e9culas cuando se acercan mucho y quedan unidos a trav\u00e9s de esta fuerza.<\/p>\n<p style=\"text-align: justify;\">Muchos otros sucesos y maravillas conocemos de \u00e9stos peque\u00f1os objetos que llamamos part\u00edculas subat\u00f3micas y que, se unen para conforman el mundo y el Universo entero. Explicar aqu\u00ed las fuerzas nucleares d\u00e9bil y fuerte, el electro-magnetismo o la Gravedad de las que tanto hemos hablado, me parecer\u00eda una repetici\u00f3n innecesaria.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"QU\u00c9 ES EL MAGNETISMO Y EL ELECTROMAGNETISMO? MAGNETISMO y electromagnetismo - YouTube\" width=\"343\" height=\"192\" \/><img decoding=\"async\" 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\" alt=\"Fuerza de gravedad\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Sin embargo, no estar\u00eda dem\u00e1s, dada su importancia para Ciencia, mencionar, aunque s\u00f3lo sea de pasada, la importancia que para la Ciencia F\u00edsica tuvo en su momento el cuanto de Planck que inspir\u00f3 a <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> su trabajo sobre el Efecto Fotoel\u00e9ctrico (que le vali\u00f3 el Nobel de F\u00edsica), el trabajo sobre el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que formul\u00f3 Dirac y que estuvo a la altura de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, o, la intuici\u00f3n de Pauli cuando dedujo la existencia del <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> para explicar la energ\u00eda perdida, y, su&#8230;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Pauli Exclusion Principle\" \/><img decoding=\"async\" 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\" alt=\"Definici\u00f3n del principio de exclusi\u00f3n de Pauli - Aplicaciones - YuBrain\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Principio de Exclusi\u00f3n aplicable a los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> pero no a los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>, en virtud del cual, dos part\u00edculas id\u00e9nticas en un sistema, como <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en un \u00e1tomo o <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> en un <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadr\u00f3n<\/a>, no puede poseer un conjunto id\u00e9ntico de n\u00fameros cu\u00e1nticos, y, de ah\u00ed, se deduce lo que pasa en las estrellas que finalizan sus d\u00edas en la secuencia principal y que, dependiendo de sus masas, se convierten en enanas blancas o estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, gracias a este principio, ya que, en el primer caso, la degeneraci\u00f3n de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y en el segundo de los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, se produce una fuerza que, es suficiente para llevar el equilibrio a la estrella moribunda y parar la fuerza de Gravedad evitando que contin\u00fae el proceso de compresi\u00f3n de la estrella.<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que, cuando antes digo &#8220;universo&#8221; de las part\u00edculas, no me quedo corto. Todos conocemos y hablamos de los Protones, Neutrones, Electrones o Quarks, <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> y <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> pero, son much\u00edsimas m\u00e1s las part\u00edculas que intervienen en ese mundo y, cada una de ellas, tiene su misi\u00f3n que cumplir. \u00bfQu\u00e9 sab\u00e9is, por ejemplo, de las familias completas de los Leptones, Hadrones y Quarks y todo lo que ello implica. Y, por otra parte, si decimos Fermiones, Bosones, Nucleones, Bariones&#8230;\u00bfSab\u00e9is de qu\u00e9 estamos hablando?<\/p>\n<p>&nbsp;<\/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<img decoding=\"async\" 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\" alt=\"ONDA PILOTO: LOS SOLITARIOS LEPTONES\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>En la imagen: Electr\u00f3n, Mu\u00f3n y Tau y sus <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a><\/strong><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y sus hermanos el <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y la part\u00edcula Tau, est\u00e1n acompa\u00f1ados por sus respectivos <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> electr\u00f3nico, mu\u00f3nico y tau\u00f3nico. Los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> se dividen en Bariones y <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>, y, de los segundos en general, la gente sabe poco. Son Los Piones positivos, negativos y neutros, Kaones, tambi\u00e9n en las mismas vertientes adem\u00e1s de largo y corto. La part\u00edcula Eta tambi\u00e9n es un <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a>. Compa\u00f1eros del Prot\u00f3n y del Neutr\u00f3n como Bariones, est\u00e1n la part\u00edcula Lambda, Sigma m\u00e1s, Sigma cero y Sigma menos, Ksi-cero, Ksi-menos y Omega-menos.<\/p>\n<p style=\"text-align: justify;\">Todas ellas tienen su s\u00edmbolo identificativo, su masa que se espec\u00edfica en MeV, Carga, Esp\u00edn, Vida Media y, tambi\u00e9n cada una de ellas, como era de esperar al ser todas diferentes, tiene su manera de desintegrarse produciendo nuevas part\u00edculas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lepton1x.files.wordpress.com\/2013\/07\/leptonesquarks.jpg\" alt=\"Leptones y Quarks: \u00bfLas part\u00edculas fundamentales? | Leptonix\" \/><\/p>\n<p style=\"text-align: justify;\">Trazas de part\u00edculas vuelan desde el coraz\u00f3n del experimento ALICE en una de las primeras colisiones a una energ\u00eda total de 7 TeV. Imagen: CERN<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las primeras colisiones a 7 TeV en los detecores CMS y ATLAS del LHC (CERN) - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Las primeras colisiones a 7 TeV en los detecores CMS y ATLAS del LHC (CERN) - La Ciencia de la Mula Francis\" width=\"307\" height=\"185\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 Las primeras colisiones con Atlas y Alice a\u00a0 7 TeV en el LHC<\/strong><\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/es.wikipedia.org\/wiki\/Gran_colisionador_de_hadrones\" target=\"_blank\" rel=\"noopener\">Gran Colisionador de Hadrones<\/a>\u00a0(LHC), ha presentado hoy los primeros resultados de este gran experimento internacional desde que el pasado mes de marzo alcanz\u00f3 la mayor energ\u00eda de colisi\u00f3n de part\u00edculas registrada hasta ahora. Los portavoces de LHC destacaron el buen funcionamiento de la m\u00e1quina, que ha multiplicado el n\u00famero de colisiones registrado por m\u00e1s de mil, lo que ha permitido \u201credescubrir\u201d part\u00edculas conocidas del\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Modelo_Est%C3%A1ndar\" target=\"_blank\" rel=\"noopener\">Modelo Est\u00e1ndar<\/a>, la teor\u00eda que describe las part\u00edculas elementales y sus interacciones. Entre los principales resultados se encuentran los primeros indicios de detecci\u00f3n del\u00a0<a href=\"http:\/\/es.wikipedia.org\/wiki\/Quark_cima\" target=\"_blank\" rel=\"noopener\">quark \u2018top<\/a>\u2019, la m\u00e1s masiva de las part\u00edculas elementales, en lo que ser\u00eda la primera detecci\u00f3n realizada por un laboratorio europeo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francis.naukas.com\/files\/2015\/07\/Dibujo20150727-alice-cms-atlas-lhcb-ridge-ppb-collisionss-lhc-cern.jpg\" alt=\"Dibujo20150727 alice - cms - atlas - lhcb - ridge -ppb collisionss - lhc cern - La Ciencia de la Mula Francis\" width=\"663\" height=\"591\" \/><\/p>\n<p style=\"text-align: justify;\">Los primeros resultados del LHC han sido revelados en la 35\u00ba Conferencia Internacional de F\u00edsica de Altas Energ\u00edas (<a href=\"http:\/\/www.ichep2010.fr\/\" target=\"_self\" rel=\"noopener\">ICHEP 2010<\/a>), la mayor conferencia del mundo en f\u00edsica de part\u00edculas que re\u00fane a m\u00e1s de 1.000 participantes en la capital francesa, y que ha contado hoy con la visita del presidente\u00a0Nicolas Sarkozy. Los portavoces de los cuatro grandes experimentos del LHC (ALICE, ATLAS, CMS y LHCb) han presentado resultados procedentes de los tres meses de funcionamiento del LHC a 3,5 Teraelectronvoltios (TeV) por haz, una energ\u00eda tres veces y media mayor que la alcanzada hasta ahora en un acelerador de part\u00edculas.<\/p>\n<p style=\"text-align: justify;\">Con estas primeras medidas los experimentos del LHC han redescubierto part\u00edculas del Modelo Est\u00e1ndar, la teor\u00eda que contiene el conocimiento actual sobre las part\u00edculas que forman la materia y las fuerzas que act\u00faan entre ellas. \u00c9ste es un paso esencial antes de realizar otros descubrimientos. Entre los miles de millones de colisiones registradas hasta ahora se encuentran \u201ccandidatos\u201d de producci\u00f3n del <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> \u2018top\u2019, en lo que ser\u00eda la primera vez que esta part\u00edcula se observa en un laboratorio europeo. \u00c9sta fue la \u00faltima part\u00edcula elemental descubierta, en 1995 en el Tevatron, el acelerador de part\u00edculas de\u00a0<a href=\"http:\/\/www.fnal.gov\/\" target=\"_self\" rel=\"noopener\">Fermilab\u00a0<\/a>(EE.UU.).<\/p>\n<p>&nbsp;<\/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<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQnWD1ailpkKC8MGoc4OXNtxXC0xjMahzpH0w&amp;usqp=CAU\" alt=\"Part\u00edcula elemental - Wikiwand\" \/><\/p>\n<p style=\"text-align: justify;\">Seg\u00fan el Modelo Est\u00e1ndar, el <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> \u2018top\u2019 es el m\u00e1s masivo de los constituyentes elementales de la materia. Dada su gran masa se necesitan grandes energ\u00edas para producirlo mediante colisiones de part\u00edculas, las cuales s\u00f3lo se pod\u00edan alcanzar en Tevatron y, a partir de ahora, en LHC. \u201cRedescubrir nuestros \u2018viejos amigos\u2019 en el mundo de las part\u00edculas muestra que los experimentos del LHC est\u00e1n bien preparados para entrar en nuevos territorios\u201d, dijo el director general del CERN Rolf Heuer. \u201cParece que el Modelo Est\u00e1ndar est\u00e1 funcionando como se esperaba. Ahora el siguiente paso es que nos muestre lo que es nuevo\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los primeros resultados del LHC se presentan en la conferencia ICHEP 2010\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRRHHFwyGPUslSO31hGR7BIYJ9OrFGv9Aj7w3toTy1HPVw2Oeq9IXbG64pORxVIrMP8Wvk&amp;usqp=CAU\" alt=\"Qu\u00e9 hace el Gran Colisionador de Hadrones? \u2026 | Serch's Weblog\" width=\"339\" height=\"225\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Para el CERN, la calidad de los resultados presentados en ICHEP atestigua tanto el buen funcionamiento de LHC como la calidad de los datos grabados por sus experimentos. El LHC, que est\u00e1 a\u00fan en su primera etapa de funcionamiento, est\u00e1 realizando continuos progresos hacia sus condiciones finales de operaci\u00f3n. La luminosidad, medida de la tasa de colisiones, se ha incrementado en un factor superior a mil desde el final de marzo. Este r\u00e1pido progreso en la puesta a punto de los haces del LHC se equipara a la velocidad con que los datos procedentes de las miles de millones de colisiones producidas han sido procesados por el Grid, la red de computaci\u00f3n global del LHC, lo que ha permitido a los diferentes centros de investigaci\u00f3n repartidos por todo el mundo analizar datos de los experimentos.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfNos dir\u00e1 el LHC c\u00f3mo empez\u00f3 todo?<\/strong><\/p>\n<p>&nbsp;<\/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<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"LA PRIMERA DIMENSION DE LA GERENCIA: EL PODER | INSTITUTO DE LOS ANDES\" width=\"386\" height=\"289\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">No pocas veces, emocionados por descubrimientos profundamente escondidos en lo m\u00e1s profundo de la Naturaleza, llegamos a creernos que tenemos en mundo en nuestras manos. Sin embargo, no es as\u00ed, la realidad es que estamos a merced del &#8220;mundo&#8221; (entendiendo por mundo la Naturaleza misma) y que, nuestro entorno se desarrolla tal como &#8220;est\u00e1 previsto&#8221; sin que nosotros, los humanos de este planeta pueda vanagloriarse de tener un poder que, desde luego, no tiene. Lo mismo nuestro planeta que el resto del entorno planetario o gal\u00e1ctico se rige por unas fuerzas que todav\u00eda no hemos llegado a comprender bien. Son inamovibles, se mueven y se rigen por ciclos que est\u00e1n marcados en el &#8220;reloj&#8221; del Tiempo y, cuando tienen que llegar aparecen y, de sus consecuencias, si miramos atr\u00e1s podemos tener una idea de c\u00f3mo funciona todo.<\/p>\n<p style=\"text-align: justify;\">Lo \u00fanico que nos queda es aprender, estudiar, investigar y observar y, si todo va bien y nada se tuerce, entonces, quiz\u00e1s, en un futuro muy lejano, los habitantes de nuestro mundo pueda contar a las generaciones venideras su larga aventura que comenz\u00f3 en un planeta llamado Tierra.<\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V.<\/em><\/strong><\/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%2F2025%2F07%2F12%2Fla-fisica-de-particulas-y-las-interacciones-fundamentales-3%2F&amp;title=La+f%C3%ADsica+de+part%C3%ADculas+y+las+interacciones+fundamentales' 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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&nbsp; &nbsp; Ahora sabemos que, no s\u00f3lo nuestro mundo, sino todo el inmenso Universo, est\u00e1 hecho de peque\u00f1os objetos infinitesimales a las que hemos denominado part\u00edculas subat\u00f3micas y que forman varias [&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":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28216"}],"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=28216"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28216\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28216"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28216"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28216"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}