{"id":4618,"date":"2022-03-18T05:05:46","date_gmt":"2022-03-18T04:05:46","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4618"},"modified":"2022-03-18T05:05:29","modified_gmt":"2022-03-18T04:05:29","slug":"la-materia-en-su-estado-natural-que-se-convierte-en-nuevos-materiales","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/03\/18\/la-materia-en-su-estado-natural-que-se-convierte-en-nuevos-materiales\/","title":{"rendered":"La Materia en su estado natural que se convierte en Nuevos materiales"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/c.tenor.com\/XOJyPTMOUT8AAAAd\/cosmos-universo.gif\" alt=\"Cosmos Universo GIF - Cosmos Universo Espa\u00e7o - Descubre &amp; Comparte GIFs\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">En la inmensidad de todo el Universo, las galaxias se re\u00fanen en grandes c\u00famulos, y, dentro de ellas, las estrellas tambi\u00e9n los forman y surgen en las distintas regiones para transmutar elementos sencillos en otros m\u00e1s complejos, y, de ellos, surge la materia constituida por \u00e1tomos hechos de infinitesimales part\u00edculas subat\u00f3micas que se juntan para formar mol\u00e9culas y \u00e9stas lo hacen para formar cuerpos.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQH4cVqMBmEAKvdAxnz7YVwQ_j4JXXjn9TShQ&amp;usqp=CAU\" alt=\"Im\u00e1genes tomadas en observatorio Paranal explican c\u00f3mo se forma el polvo  interestelar | Lifestyle de Am\u00e9ricaEconom\u00eda : Artes, Dise\u00f1o, Estilo,  Motores, Ocio, Placeres, Salud, Viajes, Aire libre | Lifestyle de  Am\u00e9ricaEconom\u00eda\" \/><img decoding=\"async\" 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\" alt=\"Planetas del Sistema Solar - Astronom\u00eda - Definiciones y conceptos\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">De esa materia se forman mundos en los que est\u00e1n los distintos elementos que se &#8220;fabricaron en las estrellas, y, dichos materiales son utilizados de mil maneras distintas.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Lo \u00fanico que puede diferir, es la forma en que se utilice, el tratamiento que se le pueda dar, y, sobre todo el poseer el conocimiento y la tecnolog\u00eda necesarios para poder obtener, el m\u00e1ximo resultado de las propiedades que dicha materia encierra. Porque, en \u00faltima instancia \u00bfes en verdad inerte la materia? El d\u00eda que podamos conseguir un conocimiento m\u00e1s profundo de la materia, nos asombraremos de lo que la materia, en realidad, es.<\/p>\n<p style=\"text-align: justify;\">Tiene y encierra tantos misterios la materia que estamos a\u00fan y a\u00f1os-luz de saber y conocer sobre su verdadera naturaleza.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Cienciaes.com: Vida \u00bfDe qu\u00e9 estamos hechos? | Podcasts de Ciencia\" \/><img decoding=\"async\" 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\" alt=\"Todo lo que nos rodea es materia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>materia<\/strong>\u00a0es\u00a0<strong>todo<\/strong>\u00a0aquello que tiene masa e inercia y ocupa un lugar en el espacio. Todas las cosas est\u00e1n hechas de\u00a0<strong>materia<\/strong>, las s\u00f3lidas (como la piedra o el hierro), las l\u00edquidas (como el aceite o el mar) y las gaseosas (como el aire que respiramos). Tienen volumen y forma definidos.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Nos podr\u00edamos preguntar miles de cosas que no sabr\u00edamos contestar.\u00a0 Nos maravillan y asombran fen\u00f3menos naturales que ocurren ante nuestros ojos pero que tampoco sabemos, en realidad, a que son debidos.\u00a0 S\u00ed, sabemos ponerles etiquetas como, por ejemplo, la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>, la fisi\u00f3n espont\u00e1nea que tiene lugar en algunos elementos como el protactinio o el torio y, con mayor frecuencia, en los elementos que conocemos como transur\u00e1nicos, es decir, aquellos artificiales fabricados por la mano del hombre y que tienen n\u00fameros at\u00f3micos mayores que el 92.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fusi\u00f3n nuclear: as\u00ed funciona la tecnolog\u00eda que aspira a resolver nuestras  necesidades energ\u00e9ticas\" \/><img decoding=\"async\" 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\" alt=\"Fusi\u00f3n nuclear - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A medida que los n\u00facleos se hacen m\u00e1s grandes, la probabilidad de una fisi\u00f3n espont\u00e1nea aumenta.\u00a0 En los elementos m\u00e1s pesados de todos (einstenio, fermio y mendelevio), esto se convierte en el m\u00e9todo m\u00e1s importante de ruptura, sobrepasando a la emisi\u00f3n de <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a1Parece que la materia est\u00e1 viva!<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Son muchas las cosas que desconocemos y, nuestra curiosidad nos empuja continuamente a buscar esas respuestas. En relaci\u00f3n a la materia, algunos cient\u00edficos en documentales\u00a0 de TV, entrevistas y art\u00edculos de prensa o revistas especializadas, no tienen empacho de hablar de la<strong> &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; <\/strong>como si ellos la hubieran visto alguna vez.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Materia oscura - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la materia oscura?\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Nos dicen que no se puede ver, que no saben de qu\u00e9 part\u00edculas podr\u00eda estar conformada, que no emite radiaci\u00f3n como la materia bari\u00f3nica, y, sin embargo, s\u00ed genera Gravedad.<\/p>\n<p style=\"text-align: justify;\">Yo me quedo asombrado ante tales afirmaciones poco cient\u00edficas que no tienen el apoyo de la verificaci\u00f3n, y, tendr\u00edan que decir: Parece que el Universo se comporta como si existiera una clase de materia invisible que&#8230; Pero sigamos con el trabajo.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRgPq8OTULAURg0_w9aTzCIH_N7P2wO2SJC7A&amp;usqp=CAU\" alt=\"Think Tank Laguna - Ant-Man and the Wasp. Electron. Un electr\u00f3n es una  part\u00edcula elemental estable cargada negativamente que constituye uno de los  componentes fundamentales del \u00e1tomo. Por este motivo tambi\u00e9n se\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRf94kr1Icj_7lzmLhVP9o1fA3z3u39X4yyZQ&amp;usqp=CAU\" alt=\"Qu\u00e9 es PET? Positron Emission Tomography. - ppt descargar\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En f\u00edsica, el\u00a0<strong>electr\u00f3n<\/strong>\u00a0(del\u00a0<a title=\"Griego cl\u00e1sico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Griego_cl%C3%A1sico\">griego cl\u00e1sico<\/a>\u00a0\u1f24\u03bb\u03b5\u03ba\u03c4\u03c1\u03bf\u03bd\u00a0<em>\u1e17lektron<\/em>\u00a0&#8216;<a title=\"\u00c1mbar\" href=\"https:\/\/es.wikipedia.org\/wiki\/%C3%81mbar\">\u00e1mbar<\/a>&#8216;), com\u00fanmente representado por el s\u00edmbolo\u00a0<strong>e<sup>\u2212<\/sup><\/strong>, es una\u00a0<a title=\"Part\u00edcula subat\u00f3mica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Part%C3%ADcula_subat%C3%B3mica\">part\u00edcula subat\u00f3mica<\/a>\u00a0con una\u00a0<a title=\"Carga el\u00e9ctrica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_el%C3%A9ctrica#Carga_el%C3%A9ctrica_elemental\">carga el\u00e9ctrica elemental<\/a>\u00a0negativa.\u00a0Un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> no tiene componentes o subestructura conocidos; en otras palabras, generalmente se define como una\u00a0<a title=\"Part\u00edcula elemental\" href=\"https:\/\/es.wikipedia.org\/wiki\/Part%C3%ADcula_elemental\">part\u00edcula elemental<\/a>. En la\u00a0<a title=\"Teor\u00eda de cuerdas\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_de_cuerdas\">teor\u00eda de cuerdas<\/a>\u00a0se dice que un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> se encuentra formado por una subestructura (cuerdas).\u200b Tiene una masa que es aproximadamente 1836 veces menor que la del\u00a0<a title=\"Prot\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Prot%C3%B3n\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>.\u200b El\u00a0<a title=\"Momento angular\" href=\"https:\/\/es.wikipedia.org\/wiki\/Momento_angular\">momento angular<\/a>\u00a0(<a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>) intr\u00ednseco del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> es un valor semi-entero en unidades de\u00a0<a title=\"Constante de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_Planck\"><em>\u0127<\/em><\/a>, lo que significa que es un\u00a0<a title=\"Fermi\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fermi%C3%B3n\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a><\/a>. Su\u00a0<a title=\"Antipart\u00edcula\" href=\"https:\/\/es.wikipedia.org\/wiki\/Antipart%C3%ADcula\">antipart\u00edcula<\/a>\u00a0es denominada\u00a0<a title=\"Positr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Positr%C3%B3n\">positr\u00f3n<\/a>: es id\u00e9ntica excepto por el hecho de que tiene cargas \u2014entre ellas, la el\u00e9ctrica\u2014 de signo opuesto. Cuando un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> colisiona con un positr\u00f3n, las dos part\u00edculas pueden resultar totalmente aniquiladas y producir\u00a0<a title=\"Fot\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fot%C3%B3n\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>\u00a0de\u00a0<a title=\"Rayos gamma\" href=\"https:\/\/es.wikipedia.org\/wiki\/Rayos_gamma\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, que pertenecen a la primera generaci\u00f3n de la familia de part\u00edculas de los\u00a0<a title=\"Lept\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Lept%C3%B3n\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a>,<sup id=\"cite_ref-curtis74_15-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Electr%C3%B3n#cite_note-curtis74-15\">13<\/a><\/sup>\u200b participan en las\u00a0<a title=\"Interacciones fundamentales\" href=\"https:\/\/es.wikipedia.org\/wiki\/Interacciones_fundamentales\">interacciones fundamentales<\/a>, tales como la\u00a0<a title=\"Gravedad\" href=\"https:\/\/es.wikipedia.org\/wiki\/Gravedad\">gravedad<\/a>, el\u00a0<a title=\"Electromagnetismo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electromagnetismo\">electromagnetismo<\/a>\u00a0y la\u00a0<a title=\"Fuerza nuclear d\u00e9bil\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fuerza_nuclear_d%C3%A9bil\"><a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a><\/a>.\u00a0Como toda la materia, poseen propiedades\u00a0<a title=\"Mec\u00e1nica cu\u00e1ntica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mec%C3%A1nica_cu%C3%A1ntica\">mec\u00e1nico-cu\u00e1nticas<\/a>\u00a0tanto de\u00a0<a title=\"Dualidad onda-part\u00edcula\" href=\"https:\/\/es.wikipedia.org\/wiki\/Dualidad_onda-part%C3%ADcula\">part\u00edculas como de ondas<\/a>, de tal manera que pueden colisionar con otras part\u00edculas y pueden ser\u00a0<a title=\"Difracci\u00f3n de electrones\" href=\"https:\/\/es.wikipedia.org\/wiki\/Difracci%C3%B3n_de_electrones\">difractadas<\/a>\u00a0como la luz. Esta dualidad se demuestra de una mejor manera en experimentos con <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> a causa de su \u00ednfima masa. Como los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, dos de ellos no pueden ocupar el mismo\u00a0<a title=\"Estado cu\u00e1ntico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estado_cu%C3%A1ntico\">estado cu\u00e1ntico<\/a>, seg\u00fan el\u00a0<a title=\"Principio de exclusi\u00f3n de Pauli\" href=\"https:\/\/es.wikipedia.org\/wiki\/Principio_de_exclusi%C3%B3n_de_Pauli\"><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli<\/a>.<span style=\"font-size: 10.8333px;\">&#8220;<\/span>\u200b<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el positr\u00f3n son notables por sus peque\u00f1as masas (s\u00f3lo 1\/1.836 de la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, el anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> o anti<a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>), y, por lo tanto, han sido denominados <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> (de la voz griega lentos, que significa \u201cdelgado\u201d).<\/p>\n<p style=\"text-align: justify;\">Aunque el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> fue descubierto en 1.897 por el f\u00edsico brit\u00e1nico Josepth John Thomson (1856-1940), el problema de su estructura, si la hay, no est\u00e1 resuelto.\u00a0 Conocemos su masa y su carga negativa que responden a 9,1093897 (54)x10<sup>-31<\/sup>kg la primera y, 1,602 177 33 (49)x10<sup>-19<\/sup> culombios, la segunda, y tambi\u00e9n su radio cl\u00e1sico: \u00a0no se ha descubierto a\u00fan ninguna part\u00edcula que sea menos cursiva que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (o positr\u00f3n) y que lleve\u00a0 una carga el\u00e9ctrica, sea lo que fuese (sabemos como act\u00faa y c\u00f3mo medir sus propiedades, pero aun no sabemos qu\u00e9 es), tenga asociada un m\u00ednimo de masa, y que esta es la que se muestra en el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Cu\u00e1l es la importancia qu\u00edmica de los electrones?\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, es una maravilla en s\u00ed mismo.\u00a0 El Universo no ser\u00eda como lo conocemos si el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (esa cosita \u201cinsignificante\u201d), fuese distinto a como es, bastar\u00eda un cambio infinitesimal para que, por ejemplo, nosotros no pudi\u00e9ramos estar aqu\u00ed ahora.<\/p>\n<p style=\"text-align: justify;\">\u00a1No por peque\u00f1o, se es insignificante!<\/p>\n<p style=\"text-align: justify;\">Record\u00e9moslo, todo lo grande est\u00e1 hecho de cosas peque\u00f1as.<\/p>\n<p style=\"text-align: justify;\">En realidad, existen part\u00edculas que no tienen en absoluto asociada en ellas ninguna masa (es decir, ninguna masa en reposo).\u00a0 Por ejemplo, las ondas de luz y otras formas de radiaci\u00f3n electromagn\u00e9ticas se comportan como part\u00edculas (<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en su efecto fotoel\u00e9ctrico y De Broglie en la difracci\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBUWFRgVFRUYGRgYGRgcHBoYHBoYGhoaGhoZGhgaGRocIS4lHCErIRgYJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMEA8QHxISHzQkJSQ0NDE0MTQ0MT00NDExNDQxNzE0MTQ0NDQ0MTExMTQ0NDQ0NDQ0NDQ0MTQ0NDQ0NDQ0NP\/AABEIALsBDgMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAAAAQIDBAUGB\/\/EAEAQAAEDAgMFBgMFBwIHAQAAAAEAAhEDIQQSMQVBUWFxIoGRobHBBtHwEzJCUuEjYnKCssLxkqIUFSQzQ1PSB\/\/EABoBAQADAQEBAAAAAAAAAAAAAAABAgQDBQb\/xAAmEQACAgICAgICAgMAAAAAAAAAAQIRAyESMQRBImFRcYGhEyOR\/9oADAMBAAIRAxEAPwDxsaa629D9dE1CEAIQEFACEIQAhCEAIQgBAAQlhLlPBANQlLSEgKAEFCEAShCEAIRKEAIhCEAIQgoAKEIQAgoQgBCEIAlAQhACEIQAhOhLzQDIQpHmSTYchoOQTEAkIUrCJBdJEiQDBI3wYMeCjhAOLbT13ibRu7\/XghrSUrW7yn3KiyyQMYBcpXAHROc1SMoE6BCfoqBPJVg4V06IfhnDchBVzJICkdTPBJlQVZG5sJqmCRzN48EsNESEIUlQCEICAEIQgBCCldG5ASV6gLpDWtFrNmLACe0SbxOu9RIQgBCCgIAQhOJNuWnr7oBqEoU+HpgzmcGgAwSCZIBIbAveIncgK6EpCRAXa2HLbOIm4ieHH63KKtrYDhaYsNbnv9hon1XXuZ3azpbXgo3RJjuQljCN8JCpCzTdPH\/CQM+v8IQRlOYyU4NNvWNykyjQKGSkIGyreGwxcYAS4bDlxAAW06KTcrfvbzw5BVbLIqDANZ94yeA91KGu0YL8kYZkuGa\/L5rf2HUaHhxYCB+E6Ebx4LnOfFWdYwtnNY2i4QSIlV3gro\/iWrTe0PpiMry0jdxBHKx8Fi0mtuSYgW5ncrY25RtlckeMqKjyd94Ed3BQPpAq6ynJVqlSZoQTz0V2UowXtjcmho3LpH7MDx2bHxB71i4nCuYSCPL6jRSLKFRkJita2OqrPbBhEQ17GhCE9sbxutuvuKkqMQhCAEIQgBCEIAJQhEIAQhCAAgFKY3JEApKRCEBYBAOm6L31ESPUdydTISCmYJ4Ra8kHeOXzCa53qhJdlr3QXNpidO1lFjfeZ0HG6pvtIkH6B70gdfheeaYTPS316+KAkb9ct9vNWaLFFSYtTDULhu869FSTOkY6sv7MoZW5t6aaZc7eStenhexOg4+gHNXG4ZlFmd\/ZnQan9XLPPJx17Z2x43JmRR2e4AnKdFdoUSymXneDHXQJW7TaZIp2tcuM3PKwV2v9m+iQXZJyjtc7\/e0PfCJSlSa7OqjG3T6OXe39m8fvMd\/UPdU2tJst7\/gy0lj47bOy4XBuC0jvA7iVVwVJrWue78NgDvO5b442otmaW2iJlJjAC+TvDBqebjuCno7TZoaTQPHxKzMVUkk3JOpVU1OS5Sw32FkS6OmdT\/FTMHXLxi5jnyS1sM3E0y9oh7B2m8RxCz9lV83YmCNDvEaHuPlKvtqupVG1wIElr26DMPvsjdIIcOErirjLiy0oqS5I5PE0IVas2Rmjquy+J9mhj8zLseA5p5OEj65hcm+nBI4rqnZzaKMJISkJF0o5C7tE0pUJQETyLc5NvCPfwSQkhRQEQlhBCAAeCRCVygCIKUBJCAEJwGqagBCEIDVoZPs35iQ6AW2JkyQWzmAaIvoSTGioOI\/ypXS2QW6gXM2BEjlex7lXJQlgUrRceKRpG+U6lqgXZqbPpSZOgue5bOxsPnfbUn10VbZWHljuZa33K7P\/APPtngv+0cOyzO8\/yAkecLPKe2a5Q4xTNCts3IWsIswSeb957oI6hcntfFGpU\/db2WDkLF3kuz2jULcO55+8Wk97i4\/2t8VwzHgMiO0468GjcOp9FlwvnNy\/Gkdn8YJL32OpU+yerQuiw2yhUaxjvxGwJiSBFzuErLwmH\/Z8y9o\/2uK7PZuHZIdUk5ZDGD8TtADwA1XrYY20ZXJJOzKOwIAYIljnxuEEbp1GYH9Fj4\/Y7mMAgEASYvc3+S9b2dskEZniSfAT\/lUNufD4dJa0QB0jnK9KGbHy4P8A79mGeV1daPD8QC3QCOBCh+wDwcovw+S6zbmz2tM6k2MC08fRc2wFrwW2IPVV8jCkrRbHkspYcFjweBW1iTIe38zWvH8TDld4gk\/yqhiocc4ETqOB3+fsrVN0hh\/eLe57cvqSvKyxTpmyOlRr03irs9oIl9F7mSfyGHM83AdGrjccO1Pf810\/w5U\/ZYhh\/K146szD3HgsLaLB6qEthLRh1rEjdqoCrWKbBGmg08VXIXZLRnl2DwJ7Mxz18kNbzjr+ic1kpwYUoDAB9eSCO9WaWHnVW24IGI8\/q6h0iyi30ZjBcdVaA3QCFp4fZJ1LbBT4nAAtDwI3EG8d65uUWXUJROefS1jd0FtfZVyFr4nCkbj9eqohpFhaRHjuvoiZWUdlaEie5qYpKAhOA4+KagBBQhATVHzx4CdYGnkoiUpCRAAU2HiTM6W6\/JQqWgbqGTHs7v4Xw+Zjf43eTSu9+BcN\/wBLXMf+N4n+KZ9Fw\/wZigGNB3VJ7nNyrtPgGsZrUCfvCo0dbkeRKwN\/Nnr5kngi0HxVRy4Qx+56U\/mVwuCwudzR9a3XpPxFhy\/CkcWg+U\/2hcZsCn+1pA\/icW95By\/2rP40+MJfTZDjyVmls\/DBjWl4kfbNkfyP+S3sK0Z2z+d3qjHbKc2iYFxVY4f6Xj+5GKORrHHXO6e+4XseBlU5JfmzDlhqR6BQHZHQJuLjKZ0WXg9ssytb+635Khtj4gDZAiNCNVojgm51Rhm0o1\/BxnxLRYc8GP8AI6LimhrXm4M6yux2\/i6VRoa2WuP3i7TuPzXE4iic0i99116WV3jplMa4tDTTkPgiLecJzG9lv8bPUqsXEAjipmGzP4gf9N15GRHoReifYjofVG4scP8AeFX2xTDSQ6ZgR1Ma9yl2Q\/8A7jv3Y8TPsqu1qmZxMrnXyRdNcH+zBxOolRNbJUuK1CKLFoXRke5DmsV3D4O0kx1+Sfg6Ey52jbn5K9h6eY5nd3RGyyQ2hgJ4enmVo4akGmCITW4gaADkrlKmHDtWI3D9VylCT7OsWl7Oo2fUw\/2HaHazAeIt6FZ+PwrMzmRZwkEQDI9dPNQinT+xAa9+YuOsEaACwA5rYoYZuWm55k9kGOduB4eaxSw8Jct7Nakpxr8HC18IRI1H1PQrDxmFymdy9Kq7LY4uyGRcEcFi7Z2E9jc2XS4tM7we9THMk6ZWeBtWjz17FAtbE0dTxvYCDrPRZ7mXvotCdmKUaIUFSPABO\/gdLdE1sb50P6KxQagoKRACWUsJAgAhPpmCmzZDSgR0mwMVlcWzqLdRcLtPhjaOXE5hq6Hd4s4LzbD1MpBC38DjslRlQG035HesmbHd17PSw5VwUZdJ\/wBHveKwofRcAOJHQ9oD27l5vjKH2RMatqNcw8Dcg\/X5V2uxdvNewNJAkQOR3LnfiLDZ2uy6ggxzB0815eL4yp++zThTipRf8G\/iNpCrh841D6RI4S6PdYW3sUDSaSSDLTPVoN1W2Vii1lZrrdlhg7ix7b+ACh2xTL6MNueweVuzPkvT8eSxTi1qjK4Xyihmz9pPk72tsJuJdIHue5NZVdWexjR9+AALXJIbc9yyhiHsLKTCYa6XHi\/ST0UWC2rVZmLDlcCSw65J3t4WJXuS8y43GrMKwpaZY+Ii2iXUwczxLS4aToY6XHfyXMiVK5zpJcSZ1m6rV6h0C4yytqrsqobFNYkxqrNVwGn4WnxNlXw1OO0e75qPEOJIaNSZP9o+uKzylydHZKkW8KclJx\/M7+kfqfBZWJqK9jq2UNYNGiO\/f7rLe4E6qYrdkOWqK9WpeI71bwzZiypBhJ71u7LoFxy5d8zvj5LpJ0jnjjykTvpgNYyIzHMem738FK8ANAFp8hu9vBOxdP8AaEflY0DvA\/8AopXsOY8lMFyastL3Q6hQjXUrp9l7EDqbqzyRAAawfedOp6AT3wsrZlPM4Ajh0PyXqGwtjhwa92sXabr0ZxjjhyfsxPK1KkrOHbsxrG5rktBDZFi4mxPQT4BaWy6DhRBfJyucesGZ816DX2PTLcuUaHzXO1qAo03tiYc63I5f1WTLLHmh8VtGnDOSk1LSo53amFdRxMiQHF56i5juXW08NTr4fQEwfO4Hf7rF+L8Y17ARqx46lrxDh5jwUXwdtBxoPE3YT4jtBfOeTFtcnqnR6sW3jVaadnmm1NmFr6jBoHEj187+C5es8tJy2kEHodV698TYANxdQAdl9Mvb\/Lld6OIXle28PkqPbH3XHwn\/AAteCTvizl5EFwU17MqUkJxCbC1HniISlEkfogHNcWmWkgjeLHxCapKgEmEzdHP69EAxASoQE9N1lcw2Iix0OqzqboP13KVroVWrLxlR3GyNqENifrcVv0trFwJntAX5\/MLzrAYnKfrRbmGxEGx1Fj7LJkwK7N2LPdJncYHGseHAi5a5unEeO7imvxQ+yc1g3O3Wt2h6rntlYkFwI13jnyWvgGw9zDp8pHoVwlFRX6OkZty37Kmya1OZexws42AdoDx5rPfiKYccodfiAF1OG2GT9oRpkIEHvPp5rlcfhcpK7Y8ik3TKThxSKWJpl2hAHDTzVZmEO+PGVY+3izhI5GD4qvWrt3EjrcrQpS6Rwk49jcTUDRAv6fqq1I5Ze7u5lNe9guTPJUcTis3QLtGJxlKxK1UkkqvUfbqgu8FE50+y6IpJ6FpG46ro9i1y12u4jxBC5tpWxs+pDvP3Uy2i2F8XZvY+RXeOTD\/Qj7Uhzxbob6KztmiTUpP\/APdRAHAvbmZ6hnis3Evh7X\/mAPfqfVWxS+SLS6Oi2fXpZmyDcfhtHivWPhzFscyGlx\/iXiFKq2Q9um8Dd+i7\/wCE9rgcmga7zy8V6mWH+bDrtHl5G4T5HpbiuP27XZ2507XjA94WpjNrNySHDny0+a4r4k2hma\/tAgWblEANGX67ysGHE4ptmmEubtdIwtvY8lxZuJb6K\/8ABtfLSrE7y7+glc1jMR23O1ImJ0FonuXSbBY1lJrHmM8vdxDbG\/8ALbvXleck1xXto9PDJ8bfSLHxtjwMRTbvbSII5ljfcryr4gfmqPPFx9V0PxDtI1cS55OpcTyEzHkAuSxtWXTvn3lMcKdkZJ\/6VH7KoJg8JEidTeLb\/rikY2YEgSRroJ3lOCke3M6w8B5Ruv6rSYyJwGmpnWbef1ZDwIETN5mI1MR3QrrNnvLC+OwDc2HDSdfvDT2VJ5OkoGqI5S5jp0txjj4lNSIQOlIgJCgFUjTKiBSgoSiwx8LUweLix8PcLGLp5KVj1RotF0zpKNYAyCde8Ld\/5qQGvMHrr0neuJp1TxV7DbRgFr7jgfZcpY1Ls7LI4s7in8UFrDd1wQJM2WDjdphxm65zE4+TYQFWOKUQ8eMXaLy8jkqZq18VwgeZVJ9ZVDiuUqF9QnVaIxozynZM+rO9RSo5SuIVytjy4n60CdTDYOYkQJbAmTIsb2tJm+kb7QhspCFKZV7HEq9ha8FruFlQPHyUlF27j6qWyY6Z3mGxH22GyTL6BL2cSwxnA8Gu\/lVfGsFRktEaubG6TLm9xJ7i1YGy9oOpPDgYIK6NlZh7bIyuu5h0B5cN65tNO16Oqa6fsxaL3NNjC6bZGKyjM51hc8zuCzqoozOV+b8oIAPeoKmJLuy0QBuGg49eq9HB5LX0Z544\/s6pu15ZJMwSHCYkOG47jY+Cgq02vpDI8jMSe3c3O8jpwXPYR7nB4FyA0x0dH9y0cbUcwMYDEQT1A\/UqnmeTyqMXWzrggoxtokpYNofnqOBAM5RMHqTE9EuJ2mXZ3cbcgNYCw8RinOMGTylR7Qr5GBk9o68l5Ti3K5bZ3lNVxWkUMZiPvHe70WU93EqSq+SqpcusVRwlK9FhlfKQQ1ttxGYE8S10pPteV90HRQzxSyrFbNE7Tfk+yzdjMHFo0JAIBPGAYVAuOoJHQoJtfu85URQNtgkTmkTee4x7JqEAEFCEAICEIATg5NQgLtJ36JHA71VaYTzWO9VovyTWwe6SmSguSSrIqxZSlNlKOatZAIS96aSoBYp1YBAi4iSJMa2nTqFCSli07tJ6zHv4JkqSSaqACQ0ktkwSMpI3EiTBiLSVFKRCJkFlj5VvDYpzDYrMa6FKHcFZFrs2jjnOGvclp1471jB8aKVmKKtZDOh2VjzTqZhrEeO5WsftQ1nOflDZ+jA3LmXYw62+vryTa+Ne7UrlKKcuTLKTUaNd2KawWOZ3kDx5lY2JxBcSSblRPeVE50dVSiGxHu3JrU1LCsVYAqRro79yiTw4i24oCSs5pjK2LCbzJ3nl0UJCQoKAEIQgBCEIAQl6JEAIQhACEIQAhCAgABCEIAQhCAUpJQQgBAAKEFCmwKEBIE4xu81Ngdm4pwjiokiWTZK4pftItqoZQoYse6oSmIQoICUIQgBCJQgBCEIAQhCAEShCAEIQgBCEIAQhCAEICEAIQUIAQhCAEIQUAIQgoB7HQQbW4gEd4NimQhOZqEA1Ced6adyARBQhAAKEIQAhCEAIQhACEIQH\/9k=\" alt=\"Qu\u00e9 Es un Fot\u00f3n? Usos en la Energ\u00eda Solar | Svea Solar\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es Fot\u00f3n? \u00bb Su Definici\u00f3n y Significado [2022]\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta manifestaci\u00f3n en forma de part\u00edculas de lo que, de ordinario, concebimos como una onda se denomina <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, de la palabra griega que significa \u201cluz\u201d. Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> salen disparados de las estrellas a miles de millones, son las part\u00edculas de la familia de los Bosones que intermedian en todas las formas de la radiaci\u00f3n y los fen\u00f3menos electromagn\u00e9ticos.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/9\/9d\/Earth_to_Sun_-_luz_es.png\/300px-Earth_to_Sun_-_luz_es.png\" alt=\"Earth to Sun - luz es.png\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>velocidad de la luz<\/strong>\u00a0en el\u00a0<a title=\"Vac\u00edo (f\u00edsica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Vac%C3%ADo_(f%C3%ADsica)\">vac\u00edo<\/a>\u00a0es una\u00a0<a title=\"Constante f\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_f%C3%ADsica\">constante universal<\/a>\u00a0con el valor de\u00a0<strong>299 792 458 m\/s<\/strong>\u00a0(<strong>186\u00a0282,397\u00a0<a title=\"Milla\" href=\"https:\/\/es.wikipedia.org\/wiki\/Milla\">mi<\/a>\/s<\/strong>),<sup id=\"cite_ref-Fundamental_Physical_Constants_2-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz#cite_note-Fundamental_Physical_Constants-2\">2<\/a><\/sup>\u200b<sup id=\"cite_ref-Jespersen_3-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz#cite_note-Jespersen-3\">3<\/a><\/sup>\u200baunque suele aproximarse a 3\u00b710<sup>8<\/sup>\u00a0m\/s. Se simboliza con la letra\u00a0<strong>c<\/strong>,&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene una masa de 1, una carga el\u00e9ctrica de o, pero posee un <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 1, por lo que es un <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a>. \u00bfC\u00f3mo se puede definir lo que es el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>? Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> toman parte en las reacciones nucleares, pero el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> total de las part\u00edculas implicadas antes y despu\u00e9s de la reacci\u00f3n deben permanecer inmutadas (conservaci\u00f3n del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>).\u00a0 La \u00fanica forma que esto suceda en las reacciones nucleares que implican a los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> radica en suponer que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene un <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 1. El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> no se considera un <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a>, puesto que este termino se reserva para la familia formada por el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y la part\u00edcula Tau con sus correspondientes <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>: \u03bd<sub>e<\/sub>, \u03bd<sub>u<\/sub> y \u03bd<sub>t.<\/sub><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Lept\u00f3n - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> forman parte de\u00a0<strong>una familia<\/strong>\u00a0de part\u00edculas elementales conocida como\u00a0<strong>la familia<\/strong>\u00a0de los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, al igual que los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Un\u00a0<strong>lept\u00f3n<\/strong>\u00a0es un <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a> fundamental sin carga hadr\u00f3nica o de color.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Existen razones te\u00f3ricas para suponer que, cuando las masas se aceleran (como cuando se mueven en \u00f3rbitas el\u00edpticas en torno a otra masa o llevan a cabo un colapso gravitacional), emiten energ\u00eda en forma de ondas gravitacionales.\u00a0 Esas ondas pueden as\u00ed mismo poseer aspecto de part\u00edcula, por lo que toda part\u00edcula gravitacional recibe el nombre de <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">La fuerza gravitatoria es mucho, mucho m\u00e1s d\u00e9bil que la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>.\u00a0 Un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> se atraen gravitacionalmente con s\u00f3lo 1\/10<sup>39<\/sup> de la fuerza en que se atraen electromagn\u00e9ticamente. El <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> (a\u00fan sin descubrir) debe poseer, correspondientemente, menos energ\u00eda que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> y, por tanto, ha de ser inimaginablemente dif\u00edcil de detectar.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Wired by Weber - The story of the first searcher and searches for  gravitational waves\" \/><\/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 Weber tratando de localizar al <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De todos modos, el f\u00edsico norteamericano Joseph Weber emprendi\u00f3 en 1.957 la formidable tarea de detectar el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.\u00a0 Lleg\u00f3 a emplear un par de cilindros de aluminio de 153 cm. De longitud y 66 de anchura, suspendidos de un cable en una c\u00e1mara de vac\u00edo.\u00a0 Los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> (que ser\u00edan detectados en forma de ondas), desplazar\u00edan levemente esos cilindros, y se emple\u00f3 un sistema para detectar el desplazamiento que llegare a captar la cienmillon\u00e9sima parte de un cent\u00edmetro.<\/p>\n<p style=\"text-align: justify;\">Las d\u00e9biles ondas de los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, que producen del espacio profundo, deber\u00edan chocar contra todo el planeta, y los cilindros separados por grandes distancias se ver\u00e1n afectados de forma simult\u00e1nea.\u00a0 En 1.969, Weber anunci\u00f3 haber detectado los efectos de las ondas gravitatorias.\u00a0 Aquello produjo una enorme excitaci\u00f3n, puesto que apoyaba una teor\u00eda particularmente importante (la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general).\u00a0 Desgraciadamente, nunca se pudo comprobar mediante las pruebas realizadas por otros equipos de cient\u00edficos que duplicaran el hallazgo de Weber.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISEBUSEhIVFRUVFRUVFRUXFRUVFRUVFRYWGBUVFRUYHSggGBolHRUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGy0lIB0tLS0tLSstLSstLS0tLS0tLS8tLS8tLS0tLS0tKystLS0tLS0uLS0tLS0tLS0vLS0tLf\/AABEIAKABOgMBIgACEQEDEQH\/xAAbAAADAQEBAQEAAAAAAAAAAAAAAQIDBAUGB\/\/EAEIQAAIBAgEJBQUFBgQHAAAAAAABAgMRIQQSMUFRYXGBkQWhwdHwEyIyseEGQlJykhUzU2KC8RRDk6IWIyRUY7LT\/8QAGgEAAwEBAQEAAAAAAAAAAAAAAAECAwUEBv\/EAC0RAAICAQMCBQMEAwEAAAAAAAABAhEDBCExEkETUXGB0QUi8DJhkeEjobEU\/9oADAMBAAIRAxEAPwD8OAAAAAAAAGIYwBIpMQxoLG0CQRLtsGMVgGkUkAUxJDSKSKaHTHaIsOxSRSj6sUoE9QpLBPl0+jRNjWKVnjv8PEV1vBQHKT2ZHrWGBd1vGh9IrM7L0gzS7bu8VkHSCkQoiaNLYCsTQ7M7EuJrYVgFSZlYEaNEtALgixLRdhEtDTIsJltCZIyAG0IBAIYAAgABAAAAAAAAAAxDQwHgFgGgAEUkCKzSqASRSBDSBJsfBdr8dnkCBGuZdX6rxRdUK+ozQ0NIrNLEiR5opVNheS0J1ZqEE5SehLvbehJbWJb7IHS3HTSvi9Kfy\/sd3Z3Yleus6nSk4\/jlaFPlOdk+CbZ9L2V2BRydKVRKrV04q9OD\/li\/iejF9EdOWZdKbxkzr6f6TKX3ZHSObl+oX9uJXXd\/nweRT+ycV+9yqnF7IRnUfV5qL\/4dyT\/uqv8Aow\/+h0qnd6GarI3bQdGP0vBXF+55Hqcvedey\/s8+X2VpS\/d5Wr7KlOUe+Dl8jz8u+zeU0k3me0gvvU2qittcV70VvaR7k6VtTNcmypxeDa2cTPJ9JxPi0VHV5o73fr\/R8Pht9fMTht6o+97S7Oo5Um6kVGp\/FjZS\/rWiXPHfs+L7U7Nq5NPNnod82S+GSWD5rWnoOPqdFk0\/6la80dHBq4ZtuH5fByuL4idhxqevLyGrPR0PHsz18EOJDRroJaE4hZkyWjVolokGvIhEtFtCE0CZmxNFtEtEgSAAIBANiEAAAAAAAAAIoQxgA0JFIYDRccCUVFDW4+EWkuHy+g3ESNqUloejU9a+m41RHJCRpSdnfrsa1pg6bWnZe+1amjKUr6NAV5j4expVlZ+7o0p7vMxZdsOHyf1+ZNhXY5DpQcmoxV29HE++7F7Njk1KzxqSip1HubWZT3K7Ta18jxvsr2avdqT+\/JQjui5WlJb3ilzPeyvKXJ1tt1K25St4o7303RqKWWffg4+uzSk\/DjwuQyura6ve3m031UnzPMnXOjKZ3bep+8vyyxXe2uZ51Q6mXI1VGGKH2nbDKMeZ61DtrNpunaLT1tK\/J6j5lzD2rM\/HVVIJ6dT5PRr5TfQZ+356Thzy4MPHcmUsSSo9nJK3J2b7tnGx0ZVk0K1P2dT4W81PTmytelPjbB7UjzKN7YaXgt7krJd7fI6nlFoyer2kIrfmprw7zeXTOFS7nnlFqVxPiO0MinRqSpzWMW1xs7eBz6eJ9x9p8hVa7S99QjOO1+4s+POzfE+HPldbpXgntw+Pg7el1HiwTfK5LjU2jt0IfrzBO2PXzPIn5nqKaIaNbXRNgaCzJkNGjRDQhMlktFCZmxkMRTJEACGIQAAAAAAAhgMEA0ADRSEikMBotEotFx4FLkqKKiJLAt4LezQC87OWZsxjx1rn8znQ1u9bzSpG7uteO5PWuot+WHKJprHjh1HTouUlBYylJRXFuy7yc09X7ORTyyi98p84QlLTxiVjj1SUfPYUnUG64Pdy6v7KUYw0UnFR35n9jXL6qhW9osYTWdxhNaONn1R5PaE\/eZt2ZlUZwVCo0mv3UnoxxcHub0b2fSPMo5Ojjsvbg47xXBTr19zql7tlf3XjTn91p6Yvd8ncxqRxtoezXyeiSMs6dFuE43jfGL1PbF6ma07SVqc00\/8ALnZNcL4dGX4l7PkSVK\/9mM6ePpdzxJ9lx6M3qXjhKE47ljHlGXmZ58Nr\/wBKHmS1EpNkRp+vobxjZ46dS1vgvMUJX+FTluSUP\/W5pKLivfcaSepYze7XJ9yKVLcmzSF7qMcZvBJO+ZfS29cvkDlnzhShiou11olJ6Wt2pcDkllF1mUk1F4N\/ektj2Lcjoq1lk0LX\/wCdJYf+NPS3\/Ns6jeVVfZflInpd13f5bOitly\/xLcdEbQWxqCUb9U+p8x29kvssonFaG1OP5ZrOXza5HZks8S\/tdDGhP8VJxfGEnj0klyPBrP8AJp3Lyf8A09OmXh5FFeR4KB93yEmVq9aDhnUTFFtFzWta8SGvXrkVTeFtg15ATNGbNbGbEwM2IqRJEkKPBDEymSyRiEMBAIAAQDwGkiRgBVltBJbfmSNDGaKO9dS1Te7qvMyRSGGxpmNan0HEUJNaDaNZ60nxXjpNFwLawSCemxtCEZPD3XsbwfB6ufUyqRabvg724F9glGibFwxTXNeK9bAtbT08yXUeoQJeZMlt6Hq\/ZSX\/AFcFdaKu3XSn9Dx6vdpXl4HV2LX9nlFKepTSfCXuvubHhnWWLfZoWVLokl5M9ztSHvX2nl1EfR9pUseb660eJXo2O\/rsL6rRzNPk2pnRk3a\/uqFaPtIrBO9pxW6T0rc+qOhZJSqfuqsX\/LL3JdHg+TZ4ziS0eVaicVUla\/c08KN3HZ\/t8Huf4XKKeCz1wbt00Ef4jKNr\/THyPMo5VUh8M5x4SaN\/2vlH8afU1Wph5Ne5n4M\/2fsd0YZTPC9R7lddyD9nKGNapGnubvL9KxPMqZfWl8VWb\/qduhztEvUx7Rv1ZSwy7uvRHsVO1owVsnjj\/Eklf+mOhcXfkeU5Nu7d28W3dtve9ZKibUaTZlKc8rVlqEYLY6ciheRr9sZe7k\/Co+V4LwOnIaOrrw1nl\/a+tevGK+5CK4Ntyt0aPTqY+HpHfdoyxfdnTXazxkXD14maZUTgnRiXbD162BF+vXEp+Hl9SbDNKLmseZjI6500rZ2nTmrTz\/D89xlOtZ+6ku99X4WCQ+muTnzG9Cb4K4SpPhzSHObelt8zNmciY0Eob11Ia3rv8gYmSMLLaLAQCAMAwEAhAMQIAGNCQDAtFIgtDGUi4kFxLXBHDN4GqWddPStG\/wDl9bLGEDZ7eBrVouLpmT2mUmdVZXxXPc16uckmRLcbXSEVfDpt3ozdimtoS29SSOT7LJsr9rRhPTdWl+ZYPz5mNelzXrSeJ2J2hmScJYQnr\/DLVLhqfHce9O8WfTaXULPiV8rZ\/PucrLj8Oe3fg4J0L6DGVFnpNJ7nu5aifYvVZilp1IFkaPMdIHTPT9i9hSobjNaRvgp5jylSH7JnpOjufQbpO+wP\/JQ\/GOOnkx1UYbOuwailpxNFLVyNseNIiUmdNFxim3gks6T3LFvoj4zLMpdSpOb+9JvyXSx7Hb+WZsfYx0uznuWlQ8XyPAOZ9U1KnJY48R59T16TFUep9yky4kIqJzUehm8fD6eBosFfW9G7f5CoRvwt6+ZU8X6wXqw0r2N1srIqaTBm1RmLGzJshkspkMylyNbIlklMkkAYhskQAAAIAAAABjEAwKRUSEUmMCy4kRGXFhJG0GdNPHDociZtTkaRdAtzeWEdz08sTjqRt62no0456tr089fU4ZLaVOPcubVJHMwUhyRJizNIcl0PZ7L7TTSp1XowjN6LbJPxPGT+oOPNGmHNLFLqiTPGpqmfWTjbAIS9euJ4eQ9qSglF2nFam8Uv5Xq4HqUcspT+Gea\/wy919dD6ncw6zHk70\/L4Zz54Jw9Dvo1MT2KGU0fZtSi3LU74LijwpU5LVzHnM6EMrSqjyZMaktzoyiocs54jzW9CZjXrQh8c0tyxl0RnmyLmTr1NYR7IqKZz9odoKis2ONTqob3v3HFlfbDaapJwX4vvPh+HkeU365nJ1GvSXTi\/n4Pbj0zf3T\/gJybbbd28b79YhiSOOe0ZpFEI3grcfkXEmrOmktS58vAUjpoUFGGdJ2T0a27abLxOarUhqUv1Jd2abRVI1yHPNmcjSTjvXR+Rm1v8DORkle5EiGVLAhsyY2xMQxMQCEMQgAAAQAAAAANCGMBghDAC0y0ZJlJjQzSLNIsyTKTLTJa7o6qNW2KOnKqOfH2kF+eOx\/iW5nnxkdGS5S4yTXTaawlWz4KTTVHK9jJlHoetXyaFRZ0fdb6PitT4Hm1qMoPFW36nwehk5MbixpbGNgi\/XmXh68hZpmKgts\/sO3DvEWvX1AQ6NSUfhlKPCTS7jb9oVl\/mz\/UzNQ9eRTpmiclwwcU+xNTKJyWM5PjJvuZi1p9cTaUDNxJd9wquCGJr1wLfrkhZhIyUOMSrLiOMXJ2SvuQVY9u4Ld1O7IcmTWfLCEdL1t6ox3s0yPs9L3p2evN1b3J7OHUeWdoOWCbUVglZK++2rgeiOPpVsaS5l7GOU5Q5O\/RakloSOWTKlUT1dMPoZtbMTOUyem3bJkyGwZLZkDDOFcTExMQ2iWAXEAgGKwgAAAAAAAAAAAAGMkYwGNCQABaZSZmmVcYWaFKRlFlJlJhR1UK7jvWtHfGthtT1PRzR5BpTqtG0MlbMLaO2eS05aLxfVdGc8+z5rRaXB49Hia06qlowezyNFJl9EWPqTOCSkviVuKx7xxtsPThlMlr8uhEpRemMf0pfIz8NWX22Zy07HdTjSzHdyU8LWWG+5CjT\/Av1S8xpU\/w\/7maKNdwi2ctSKMJPceg40\/wf7peYXjqhHmr\/ADE8afcVs8xXbsl0WJrDI5vVb8zt9T1Pbv4cLaFbBX24bTByevxJjCPccoPsY08jgvieduWC6nZSirWVoR0v6mE6ijpdvm+COOvlLlhoWzz2ldaj+lDpR\/V\/B0ZZld\/djgu98TjlIlyJbMZSb5JlK3aBsVyWxE2QU3cloTFnEtj9QbJHYQhAIYgAAABAAAAAAAAAAAAAAAAAO4yQGBQybjTACrjuSA7HuaXGpGVykx2I1UjanlDWnH1tOW47jUmho741k9fUs825Sm1ofgWsrCl5HoXC5xLKJbX8xrKZbe5FeMFI7CoXve2j0u+xwPKZbfkTKo3pbfMTyWOLSO2VRLS1yxIq5VrWF9LeLucTY4vV6uRKdjUnwU5E5xNxXFZFDbC4mxNk2MbZLYEiAdxAACALgIAGxAAgAAAAAAAAP\/\/Z\" alt=\"El gravit\u00f3n nexus de Stuart Marongwe - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De todas formas, no creo que, a estas alturas, nadie pueda dudar de la existencia de los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> mediador de la fuerza gravitatoria.\u00a0 La masa del <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> es cero, su carga es cero, y su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 2.\u00a0 Como el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, no tiene antipart\u00edcula, ellos mismos hacen las dos versiones.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Gravit\u00f3n | Francis (th)E mule Science's News\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0All\u00e1 donde est\u00e9 se estar\u00e1 riendo de nosotros que no sabemos encontrarlo<\/p>\n<p style=\"text-align: justify;\">Tenemos que volver a los que posiblemente son los objetos m\u00e1s misteriosos de nuestro Universo: Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.\u00a0 Si estos objetos son lo que se dice (no parece que se pueda objetar nada en contrario), seguramente ser\u00e1n ellos los que, finalmente, nos faciliten las respuestas sobre las ondas gravitacionales y el esquivo <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">La onda gravitacional emitida por el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> produce una ondulaci\u00f3n en la curvatura del espacio-temporal que viaja a la velocidad de la luz transportada por los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>.<\/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=\"La Teor\u00eda de la Relatividad: Las escalas de Planck\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"GAE UNAM: Gravitaci\u00f3n y Altas Energ\u00edas - Cuando uno empieza a estudiar  f\u00edsica, seguirle la pista a las unidades parece primero algo molesto; pero  pronto se vuelve una herramienta crucial. No tendr\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay aspectos de la f\u00edsica que me dejan totalmente sin habla, me obligan a pensar y me transporta de este mundo material nuestro a otro fascinante donde residen las maravillas del Universo.\u00a0 Hay magnitudes asociadas con las leyes de la gravedad cu\u00e1ntica. La <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>\u00a0 es la escala de longitud por debajo de la cual el espacio tal como lo conocemos deja de existir y se convierte en espuma cu\u00e1ntica.\u00a0 El <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a> (1\/c veces la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> o aproximadamente 10<sup>-43<\/sup> segundos), es el intervalo de tiempo m\u00e1s corto que puede existir; si dos sucesos est\u00e1n separados por menos que esto, no se puede decir cu\u00e1l sucede antes y cu\u00e1l despu\u00e9s. El \u00e1rea de Planck (el cuadrado de la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, es decir, 2,61&#215;10<sup>-66<\/sup>cm<sup>2<\/sup>) juega un papel clave en la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.tekcrispy.com\/wp-content\/uploads\/2019\/04\/Fluctuaciones-vacio-2.jpg\" alt=\"Por primera vez investigadores logran medir fluctuaciones en el vac\u00edo\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Se ha logrado medir las fluctuaciones del vac\u00edo<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Me llama poderosamente la atenci\u00f3n lo que conocemos como las fluctuaciones de vac\u00edo, esas oscilaciones aleatorias, impredecibles e in-eliminables de un campo (electromagn\u00e9tico o gravitatorio), que son debidas a un tira y afloja en el que peque\u00f1as regiones del espacio toman prestada moment\u00e1neamente energ\u00eda de regiones adyacentes y luego la devuelven.<\/p>\n<p style=\"text-align: justify;\">Ordinariamente, definimos el vac\u00edo como el espacio en el que hay una baja presi\u00f3n de un gas, es decir, relativamente pocos \u00e1tomos o mol\u00e9culas.\u00a0 En ese sentido, un vac\u00edo perfecto no contendr\u00eda ning\u00fan \u00e1tomo o mol\u00e9cula, pero no se puede obtener, ya que todos los materiales que rodean ese espacio tienen una presi\u00f3n de vapor finita.\u00a0 En un bajo vac\u00edo, la presi\u00f3n se reduce hasta 10<sup>-2 <\/sup>pascales, mientras que un alto vac\u00edo tiene una presi\u00f3n de 10<sup>-2<\/sup>-10<sup>-7<\/sup> pascales.\u00a0 Por debajo de 10<sup>-7<\/sup> pascales se conoce como un vac\u00edo ultra-alto.<\/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<img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/blogger_img_proxy\/ABLy4ExQN3VHY4GxOolhHx-u8QvawondzxvTf497fxmfhaF7FyTXMR0I6qmshPHRu_RfjE82xsqx2QAQNW8TN4OlbFGvAMu3btgKtPfqycJMSPsy-i0BuDZpT3Xu46s185I=s0-d\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No puedo dejar de referirme al <span style=\"text-decoration: underline;\">vacio-theta<\/span> (vaci\u00f3 \u03b8) que, es el estado de vac\u00edo de un campo <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> no abeliano (en ausencia de campos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a>icos y campos de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>).<\/p>\n<p style=\"text-align: justify;\">En el <a href=\"#\" onclick=\"referencia('vacio theta',event); return false;\">vac\u00edo theta<\/a> hay un n\u00famero infinito de estados degenerados con efecto t\u00fanel entre estos estados.\u00a0 Esto significa que el <a href=\"#\" onclick=\"referencia('vacio theta',event); return false;\">vac\u00edo theta<\/a> es an\u00e1logo a una funci\u00f3n de Bloc\u00a0en un cristal.<\/p>\n<p style=\"text-align: justify;\">Se puede derivar tanto como un resultado general o bien usando t\u00e9cnicas de instant\u00f3n.\u00a0 Cuando hay un <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a> sin masa, el efecto t\u00fanel entre estados queda completamente suprimido.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/-1FQ7zXJDh_M\/UL9SewCRvRI\/AAAAAAABHyI\/P1H07hVZU88\/s300\/75246_541213819240400_1751350418_n.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando hay campos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a>icos con masa peque\u00f1a, el efecto t\u00fanel es mucho menor que para campos <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> puros, pero no est\u00e1 completamente suprimido. Est\u00e1 claro que, para aquel amante de la F\u00edsica que quiera llegar a comprender ciertos sucesos, no tiene m\u00e1s remedio que ahondar en las propiedades de las <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> y de los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> que, nos pueden adentrar en mundos fant\u00e1sticos de propiedades singulares que, si finalmente salen las predicciones de los cient\u00edficos que trabajan con estos campos, nos pueden llevar hasta descubrimientos tan importantes para nuestro futuro como el de los ordenadores cu\u00e1nticos que, en fracciones de segundo, nos podr\u00e1n facilitar soluciones, muchas soluciones, para un problema complejo planteado.<\/p>\n<p style=\"text-align: justify;\">Que disfrut\u00e9is.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F03%2F18%2Fla-materia-en-su-estado-natural-que-se-convierte-en-nuevos-materiales%2F&amp;title=La+Materia+en+su+estado+natural+que+se+convierte+en+Nuevos+materiales' 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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