{"id":14073,"date":"2021-04-02T07:40:04","date_gmt":"2021-04-02T06:40:04","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=14073"},"modified":"2021-04-02T06:49:58","modified_gmt":"2021-04-02T05:49:58","slug":"14073","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/04\/02\/14073\/","title":{"rendered":"\u00bfQu\u00e9 ser\u00e1 la materia? \u00bfC\u00f3mo puede adoptar tantas formas?"},"content":{"rendered":"<div>\n<h2 style=\"text-align: justify;\">\u00a0\u00ab <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/algo-sobre-nosotros\/\" rel=\"prev\">Algo sobre nosotros<\/a><\/h2>\n<\/div>\n<div style=\"text-align: justify;\">\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/siempre-hemos-estado-haciendonos-preguntas\/\" rel=\"next\">Siempre hemos estado haci\u00e9ndonos preguntas<\/a> \u00bb<\/div>\n<\/div>\n<h3 style=\"text-align: justify;\"><\/h3>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100822_hoag_object_a1515_2146_hubble_space_telescope1.png\" alt=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100822_hoag_object_a1515_2146_hubble_space_telescope1.png\" width=\"579\" height=\"504\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Aunque de extra\u00f1a y at\u00edpica figura, tambi\u00e9n, esta galaxia, est\u00e1 hecha de materia<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Tiene y encierra tantos misterios la materia que estamos a\u00fan a a\u00f1os-luz de saber y conocer sobre su verdadera naturaleza. Es algo que vemos en sus distintas formas materiales que configuran y conforman todo lo material desde (creemos) las part\u00edculas elementales hasta las monta\u00f1as y los oc\u00e9anos. Unas veces est\u00e1 en estado \u201cinerte\u201d y otras, se eleva hasta la vida que incluso,\u00a0 en ocasiones, alcanza la consciencia de SER. Sin embargo, no acabamos de dilucidar de d\u00f3nde viene su verdadero origen y que era antes de \u201cser\u201d materia. \u00bfExiste acaso una especie de sustancia c\u00f3smica anterior a la materia? Y, si realmente existe esa sustancia\u2026 \u00bfD\u00f3nde est\u00e1? Tenemos un Modelo plausible de la creaci\u00f3n del Universo que nos dice de d\u00f3nde surgi\u00f3 y c\u00f3mo se formaron los primeros \u00e1tomos de materia pero, sospecho que&#8230; \u00a1No es suficiente!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"Descubren restos de la materia prima original del Universo\" src=\"http:\/\/www.abc.es\/Media\/201111\/10\/gas_universo--644x362.jpg\" alt=\"Descubren restos de la materia prima original del Universo\" width=\"644\" height=\"362\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Con esta imagen se public\u00f3 que se hab\u00edan descubiertos restos de la materia prima del universo. Sin embargo, no es mucho lo que de ello podemos asegurar y, en cualquier parte que podamos mirar nos dan m\u00e1s o menos, las mismas respuestas sobre lo que la materia es:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Densidad como Propiedad de la materia - Monografias.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTVsFSHzElyIz9i4iUy8krbX7O0V77VB0GVsg&amp;usqp=CAU\" alt=\"Cu\u00e1les son las propiedades generales de la materia? (Con jemplos)\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Materia - Concepto, propiedades, clasificaci\u00f3n y ejemplos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSy9Uo005mnZ436lwRKU4waN5IFht9v5rfAmzflHH-Gjs5QDHsk1u9yRJFbyXbXIOtKbFI&amp;usqp=CAU\" alt=\"Clase1\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>&#8220;Materia<\/strong> es todo aquello que tiene localizaci\u00f3n espacial, posee una cierta cantidad de <a title=\"Energ\u00eda\" href=\"http:\/\/es.wikipedia.org\/wiki\/Energ%C3%ADa\">energ\u00eda<\/a>, y est\u00e1 sujeto a <a title=\"Ecuaci\u00f3n de movimiento\" href=\"http:\/\/es.wikipedia.org\/wiki\/Ecuaci%C3%B3n_de_movimiento\">cambios en el tiempo<\/a> y a interacciones con aparatos de medida. En <a title=\"F\u00edsica\" href=\"http:\/\/es.wikipedia.org\/wiki\/F%C3%ADsica\">f\u00edsica<\/a> y <a title=\"Filosof\u00eda\" href=\"http:\/\/es.wikipedia.org\/wiki\/Filosof%C3%ADa\">filosof\u00eda<\/a>, materia es el t\u00e9rmino para referirse a los constituyentes de la <a title=\"Objetividad\" href=\"http:\/\/es.wikipedia.org\/wiki\/Objetividad#Objetividad_del_mundo_f.C3.ADsico\">realidad material objetiva<\/a>, entendiendo por objetiva que pueda ser <a title=\"Percepci\u00f3n\" href=\"http:\/\/es.wikipedia.org\/wiki\/Percepci%C3%B3n\">percibida<\/a> de la misma forma por diversos sujetos. Se considera que es lo que forma la parte sensible de los objetos perceptibles o detectables por medios f\u00edsicos. Es decir es todo aquello que ocupa un sitio en el espacio, se puede tocar, se puede sentir, se puede medir, etc.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/-6TPKlbgZZG4\/TlVHFGFNFRI\/AAAAAAAABVk\/lLa0blh-7zI\/s1600\/boson-de-higgs-particula-de-dios.jpg\" alt=\"\" width=\"614\" height=\"491\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En Ginebra,\u00a0 los f\u00edsicos en el centro de investigaci\u00f3n CERN est\u00e1n logrando colisiones de alta carga energ\u00e9tica de part\u00edculas subat\u00f3micas en su intento por recrear las condiciones inmediatamente posteriores al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/24\/%C2%A1particulas-sus-particularidades\/\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>\u00a0con\u00a0el cual (suponemos) que comenz\u00f3 el Tiempo al nacer el Universo 13.700 millones de a\u00f1os atr\u00e1s. Mucho se ha criticado al LHC y, sin embargo, es un gran paso adelante que nos posibilitar\u00e1 saber, como es el Universo y, nos descubrir\u00e1 algunos de sus secretos. Har\u00e1 posible que avancemos en el conocimiento sobre de d\u00f3nde venimos, c\u00f3mo el universo temprano evolucion\u00f3, c\u00f3mo tienen y adquieren su masa las part\u00edculas y, algunas cosas m\u00e1s.<\/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:ANd9GcRyhZco4_uidklxRqf9Dlq72GCoev64T9jUJA&amp;usqp=CAU\" alt=\"Qu\u00e9 es la &quot;luz l\u00edquida&quot; y por qu\u00e9 se le considera el quinto estado de la  materia - BBC News Mundo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSus3Cnj_zf-1uTKPoy5vy1PQdCPRfZwyOQaHlqeITedMARW9LYaJodFKwZMaukjateSJM&amp;usqp=CAU\" alt=\"2.000 expertos se citan online en el congreso de F\u00edsica de la Materia  Condensada del CSIC | MadridPress peri\u00f3dico digital de noticias de Madrid,  Espa\u00f1a y mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\">\n<p>Lo cierto es que, adentrarse en el universo de las part\u00edculas que componen los elementos de la Tabla Peri\u00f3dica, y en definitiva, la materia conocida, es verdaderamente fant\u00e1stico\u201d. Esos peque\u00f1os objetos que no podemos ver, de dimensiones infinitesimales, son, en definitiva, los componentes de todo lo que contemplamos a nuestro alrededor: Las monta\u00f1as, r\u00edos, Bosques, oc\u00e9anos, los m\u00e1s exoticos animales y, hasta nosotros mismos, estamos hechos de Quarks y Leptones que, en nuestro caso, han podido evolucionar hasta llegar\u2026\u00a1A los pensamientos!<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Desde los Quarks hasta los pensamientos\" name=\"WSqcuuleU5R-WM:\" data-sz=\"f\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTzNj8vnDJU-Jvi0CuUKjtEl6QtB8KHXOPUwg&amp;usqp=CAU\" alt=\"La f\u00edsica cu\u00e1ntica revela la uni\u00f3n entre mente, emoci\u00f3n y materia | El Ad\u00e1n  Buenos Ayres\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p>Desde los Quarks hasta los pensamientos, es decir, a partir de lo material se crea ese otro &#8220;universo&#8221; metaf\u00edsico y exento de materia que, no sabemos explicar por qu\u00e9, es m\u00e1s poderoso que lo que podemos ver y tocar. \u00bfde qu\u00e9 estar\u00e1n hechos los pensamientos?<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p>Estas dos familias de part\u00edculas (Quarks y Leptones) conforman todo lo que podemos ver a nuestro alrededor, la materia del Universo y, si la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/24\/%C2%A1particulas-sus-particularidades\/\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d en realidad existe, no sabemos de qu\u00e9 pueda estar hecha y las clases de part\u00edculas que la puedan conformar. Habr\u00e1 que esperar y, de momento, hablaremos de lo que conocemos.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Protactinio | Qu\u00e9 es, caracter\u00edsticas, yacimientos, usos, aplicaciones,  extracci\u00f3n\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Se cumplen 94 a\u00f1os del hallazgo del protactinio | El Bol\u00edgrafo\" \/><\/p>\n<p>&nbsp;<\/p>\n<\/div>\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a><\/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.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxAQEBMTEA8SFhAPGRYXFhcZFhIYFhASFhkXGRYXFhkZHykiGRsmHBkZIzIiMiosLy8vGSA1OjUtOSkvLywBCgoKDg0OGxAQHC4gIB4uLi4uLi4uLi4uLi4uLC4uLi4uLi4uLi4uLi4uLi4uLC4uLi4uLi4uLi4uLiwuLi4uLv\/AABEIAMIBAwMBIgACEQEDEQH\/xAAbAAEAAQUBAAAAAAAAAAAAAAAABQIDBAYHAf\/EAEUQAAIBAwIEAgQJCgUEAwEAAAECAwAREgQhBRMiMVGRBjJBUhUjNGFyc5KysxQWQlRxgZOUsdIkM1Oh0WKCovAHY+FD\/8QAGgEBAAMBAQEAAAAAAAAAAAAAAAEDBQIEBv\/EAC4RAQABAwEGBQQCAwEAAAAAAAABAhEhMQMEEhMUoQUyM2JxFVFSYSPwQUKBIv\/aAAwDAQACEQMRAD8A6Yp2q6DVhTtVzTQiSZUbLHCRrBmXcNGAbqQezHzr5bd9nO0qimP8vPTF1xTQmpD4Ih\/+z+LN\/dT4Ji8JP4sv91aX0+u2sLOBHXoTUh8EQ+En8Wb+6vfgiH\/r\/iy\/3VH06v7wjgR16XqQ+CIfCT+LL\/dT4Ih\/+z+LN\/dT6dX94OCUfeqCak\/giHwk\/izf3U+CIfCT+LN\/dUT4bXP+0HLlGXr1TUl8EQ+D\/wAWX+6nwRD4SfxZv7qiPDK\/yg5cowmi1J\/BEPg\/8Wb+6nwRD4SfxZv7qfTK7+aDlyi70vUp8EQ+D\/xZf7qfBEPg\/wDFl\/uqPplf5QcuXOv\/AJD7aX6M33xWn1uf\/wAkIFOmA7ATAbk7Bx7Tua0ytKmLUxH6h6KdClKV06KUpQKUpQKUpQKUpQZ\/o\/8ALNN9fD+ItdTJ3b6cn32rlno\/8s0318P4i12CDhsTgswe5aS9pJQPXb2BrCvPvO7ztqYpibKtpF2DeqyaucV0KRR5pmGziH+ZIdmkRTsWIOxNWSaydvu87CeGZvdRNNnl6VTeleVytKdqy+GH\/Er9XJ96GsJTtWXwr5Sv1cv3oa9e4etS6o1bFSlK+kXlKjeC8VXVxGRFZQHkSzWveNipOx7XFZMGrjkLCORGKbMFZSVPgbdqiJiRk0qxBqY3LBJFYobNiwOJ8Dbsap1GrijIEkiIX2XJlXI+Aud6XGTSoyTioGsTTYHJ4mlyuLAKyra3jvWVBq4pCwjkRimzBWUlT89jtS8DJpWImvhYgLNGSwJADqSVFwSBfcAg7\/NVcOqjdc0kRkF+oMpUW77jal4GRSsaLWxOhdZY2jW92DKVFu9yDYVbfiUIDkSoeUuTAMt1Fri++16XgZlKi+F8chn0yajJY45ACc2QYE\/osb2BrMk1kSoHaRBGbWYsoU37WJNqiKokYmq4NHLbmJFJiWxziRyoY3IBP\/u1Wfza036tpP5eKpLUahUjaQkYqpYm4AsBfv2rB4Tx2DUQRS5onOAIVmTJbmwB373IH7TUWpvYW\/za036tpP5eKn5tab9W0n8vFWe+vhVirTRhltkCygqDYC4vtuR50l18KGzSxqbgWLqDk3YWJ7nwpakYH5tab9W0n8vFT82tN+raT+XiqSfUxhwhdBI24UsoZgO5A7mh1UdieYmKnEnJbK\/bEn2HcbfPS0CN\/NrTfq2k\/l4qfm1pv1bSfy8VSC6yMsVEiFhckBluApsxIv7DYHwrC4RxJpi5doQpZhEqyI7GNNizlWIue9h2BF9+y1Io\/NrTfq2k\/l4qfm1pv1bSfy8VSEWuic4pLGzEZAB1JK+IAPb56xdBxdJNOs8oEKtcEO8fTZiu7A472v3pakWfza036tpP5eKn5tab9W0n8vFUp+UJhnmvLtfK4xx8b9rVTHq42TNZEMdicwylbDucu1LQI2P0e06sGWDTKykEEQRgqw3BBHYg+2pTTx4ra99yb\/OxJP8AWvYZldQyMrK3YqQQf2Ed6u1MRGsCM9If8j\/vh\/FSownapL0i+Tn6cP4qVFE7VkeJeePhVXqXpVFKyla2h2rN4T8pX6uX70NR6Has\/g5\/xK\/Vyfehr17j6tLqjVslKUr6Ne57wldS2i1WjTT6iKdvylkkZCkbZuSqq5PrEN\/WquDaENqtK2m0EumXTxyLOWQR80FAFiBv8acurL5r3rf6VTytM6Is0b0A0bQyyouleOAIuLywpFMGyb4pmX\/NUXJz+esH0m4VKdbPJJFPJFOkaxGPTRaiyqtnjOf+UcrtfYHK99q6PSk7KOGIvoWc+1XBNVkkcXNLDh80SyOLESF0xjdlJVXx27+y9UeinCSNTC\/L1MZgRg2WmhhjIICmNnUgy77g2bteui0pyovcs5boPRf\/AAXD89EecdV8feMh+QXlB5m1wmITvtb9tZXEuBTY6+PTwMsJn08gjVQBNEqKZREpsrbi+PY42rpFKjkU2t\/dCzm2i4Q5h10kcepBk07R4Npo4BM9iVKxpuWG4vjvl3NZWn9Hlil0vL0lkbSSpPaPZnKxkLJtuxa\/fet\/tXlI2MFnNtLwlotPw559DJLDDHJzYVjydJ3AxleI+ubAjxF71bn4M40jE6WdFbUyTaeJYkm\/J0ZLASwsdlY5dI9XL2V06lOTBZC6GBn4eiTQIjNCFaIKMFOFsAu+3zVq3ovwMrNoDJpSBFpWLFo7CPUcxSC1xtJa58a6HSu52cTb9FnJtVwlhpTC3DZm16TZvOI8hIDLcyCUbsCptj7O5G1S\/F+Ac6Xi8j6Uu7RRiBihJZhCb8o23OQUbeFdCpXHIpLOdS6KRdbpZF0kzyldMJTJCrxAKvVIkpOUMiXNx7Tbares0Wo\/xOjGlmLarWLOsoX4kRF43LM\/YEBDt3rpFKcmPuWc6PAZn0vE8NORPNqpCLjB59MHjcorHfFhnb2Ek1d4ZpUbiEcun4dLp4hBIjFouWGbpxBUe0dr+357V0ClOTGCznHAvR8wx8KddKyTrI5mblkOqskl+abXA7Df9lY\/DeFyRRaF9VopZdPCmoVoRHm0MrzMyyNEd2BTbtt3rp9KcmP7\/wALNH4roA+k05i0Ei6aOfmS6XFQ8kfVvywbHqIbD\/basNeFCSLXuNHqYtHqeThCiKsrPGeuVYTsovj0\/pBe1dFpUzsoks1z0HSVdLaWBYiJHxtEITKl9pXiHqM29x81bHXlKspjhiISjPSP5Ofpw\/ipUSTtUr6SfJz9OH8WOocnasjxL1I+FVery9KovSsuytbQ7VIcG+Ur9VL96GoxDtUjwT5Uv1Uv34a9e4+tS6o1bPSlK+iXlK1\/UzvHJqhGr811Bj+LcglY\/YbYk3HYkXNh7aw9Rq5lVzHLqHiXlm5iIkd7SZxoeVt2Rt1tl03GVli6LtspURxaVw8QykSI55si5NmMeWp6WxU9Zvbuqi+9jG6bVzFRz5dSi4uUdYuuRhLKOtRGbMEEZC2F8jsbbLl2014DWtnUar8pK3YDmKFWz4tBZciQIrXIyOWYs1h\/0nB4dLq1EKdSBV0yxri9inLTmZqIzvlmDd1xCg7d2XLtzrwmtagknAi582oUOhfJYwWMhPqMBGccVxsLdRLXvao\/VT6mTROJm1AmfTLgiw35zvD15gKbOZCylbjEAHa96XLt2pWtanVagM+LS88SMBEI7xckXxYNh7lnvl6\/T\/01Y1c2sjxXmOfiVZXsbyTktnkqRMDbosnTsx72uq5dtleE\/wC9RPDZpDNMrlmC4kHEqi3LdIuo3Fu92uLHa9Q08uoZoGXmvqUeVmjaMiGNxBOFAfEWTMqobI5Br79wuXbhSoDgM87O2bsyBFJyDXEhPsvFHa4vdd7bdvbi6TWTtYpJLJKZJwyNGFjEamQJ1BRYXCANck3P\/auXbTVppVBALAFjYXI6msTYeJsCf3Vqb6jUs8KRT6qzqOaWgUct+dpwbExgK2DSC24A39lzfeOeKWdoxI2TuQSgYgcnTi6dO59aw9pS1Ll21V5eoAaooUZJZ3jEg5uUR6UMclrWjBI5mF7Xx+YXrCWXUcxnbmqknLDOIzmIObrDHZSuxsYgdrqHubHcLl2215etXg1U3MW8k7R84ooMRRnQiKzE8uxVSX743BLA3UVe4nHMJtTLE0gMeniKBVBEsiNqGxNwcvYMR7\/jay5dsIYHsf8A0d6Bgex7VrSTSAssjzRJeYoYogS7c6buAjbhBGQLdWZPV7Lesm1KsQMkjymOSqVLPdcb4wvfa5At1Hxtaly7a6VrKS6sK7SySAGSJWwjHxUfJjZ2iXElrykgk3xDN2xvTTnUyyqvNnWDGfF8FV5LHT8svkm1maYDYZBQTcblcu2alYnDZXeGN5BZ3RGYWIxcqCwse2\/srLqUon0m+TH6cP4qVDMdqmfSf5Mfpw\/ipUGTtWP4h54+FVeqm9KpvSstWtIdqkuBH\/FL9VL9+GouM7VJ8BP+KX6qX78NercfVpdUap\/Xa+OHDmE3lbBAFZi74s1gFBPqqx\/dWOeMw2BBclsrKI5TIMLZ5Rhcltcdx+kviLuKaN5WgKPgYZS5O3blSpaxFju4uNtr7g1bXhBU5rO4mOeb2Q8zPDutrDEIoXwA3vc3+hyuVtxeIj4tsrcvqtJh8YY7DMKRkVkUgfOOwuRjfnDHymfFg4WQqCsgRniDFlWQriTZT28G72NqhwBA6nmPZFRQLLchHRxm1rtum1+3Me3fbx+A5Jy3nkaMCTEWQFTIrrckDcAObDzvYUyZZi8Uizwu1743wfDMi+HMtjf2Wv3277VRNxVEkZHB6SgXEM7OzhjYKoJ2Ck\/sBO1qsxcAiWbmAL65kty4i2Z3PxhXK2XV3vf222q7Pw8PIZElKyqV3FjjZSMWB7ghr227A0yZXU4pC0RlDHBWKnpcNmGwK4kZZZbWt3rH+Gow5Vi2\/qKsUxkNkR3yXG4NpF2t\/vsLkXDcYXiMhbmF2ZnWNr8xizArbErva1u3nVHDuDLCwcSOzAEdVt7pChJsPCFfM0yKV47Fk435apE4cK5EgmJCBLL1EnEAC5Ja1tqvR8XhJVQXyZiuPLlyUjG+S43UdaHI7WYG9t6x39H4jFy2JKhIEFwhtyGLIxBFjudx2rxOAqoQBguMglOEUSDJcbY2F12Ugm5JDsPaLMmWVoOJpNYDdsQzYrIUFwCBmVAvZgbGxse1W5eMxhlRcmJkEd8ZAmV7MA+OJK73F+4I7g2aLhAidHDk8uPlgWUErt6zAXYAgkD2Fm8dqDwje3OflCQyiOy2yLFmUki5TIk29njbamTLI0fFYpiAjN1DJSVdRIgsCyFgA67jcX7g9iCaZeLxAsoLEqWW+L4F1BJQPbG+1u\/e47i1Y\/CuBRaZgUx6VwW0canHb1mUXY7AX2\/YTvVK+jsIkLgKMmd\/8uLPOTIt8YVytkxbxv7bbUyZX4OMRHEEsGbAHpcqjyAFUZ7YhjkNif0l8RezFx7SgAIXsQzqBFN1ID1uoC9SgncjsWX3hfyP0ciWQOMdijG8cRcsgUCzlbgHEE+2\/YisqHhSKIhkfiYnhHbdX5dyfn+LHmaZMqn4rCHxLE7qpIVyis9iis4GKkgjYn9JfeF8XUekMKxSyJk5ijkkAwkUScrZgrFbGxsDa9v3Gra+jcIkDi17ozXjiZi0aoos7KSoIRbjytWRPwVHiEZdrBJUvte0oIJ7dxemTK6eLQ5BSWBuqk4SYozgFVdrWRjddiQepfEXu6XXRyIZFJ5Y3yZWQFbBsgWAutje\/asaTheTMeawjkdZGSy2LJj2a1wpKgke3ftc17puEosc0TsXXUFi4sqizqFbELa17FifazMfbTIq+F4sSx5gC4+tFKpbM2UICt3JO1hc7jbcVSeNQALu+TMYwvLk5nMC5lSmNwcerta2\/beh4a7LZ9RIxBUo2MYKshuGNh1E9j7LdgK90\/DMXDs7NJmXY2ADMUEdrDsAoH\/7TIuScThWJZSx5chUKQrkkubKMQMrk7Wte+1WxxNWHxZFxcsGWQFUVsZLi18hYi37D2q6nDlCImTWjfMdtzkWsfm3rGn4PkXKzOhk5gawQ3WTG9rjYjHY\/Obg0yPTx7T5Y5OSCF2jlIzZBIqghbFipBt33qo8b09gcmIsWNklJjUMVJkAX4uzKw3t6re6bXI+Fop2JsJBIBtsVjEYX9lhUdN6LwszNcZPnctHE5s8kkvTkpxIMjAHfbuDamTLNPGYN7FyQ\/L2jkJdxldUsOuwUkkXAAuauafikUjKqFiWF\/Uk6Bd1s9x0G6OLGxupHerfwUAqiN2Ro3eRTZTYyFiyke1eq1vmG+1UQ8HCyRvzWJiLsbhLs0mRa7AXCktfHt0J4bsh6UfJj9OH8WOoInap30p+TN9OH8VK18nasjxDzx8K69VN6VTelZjhajO1S3APlS\/VS\/fhqHhPapjgHypfqpfvw169xj+Wl1Rq2qlKV9AuKi+Mzugjs5jRntJIApMaYsQeoEKCwUFiDa\/svcWtJx+CQG5ZCvNJDJIuMcTupdiygKvQdz+zvVz4d04BykKlcLhkkRvjGwj6WUE5N0jbc9qi4hxNqGIkR5JGhGqEYMaqJsQnLyXEXv4grl3FgarE0gDrppmdXbTlpDGgKPJMiSjpQKx5dyQQSlhfYgCZ+F4LA5tYhieiS6BPWzGN0t89qr1PE4oyA77tjYBWYtlljYKCSTidvmqLCB4i2pWOa8jSqDLEEaKMrJHyXdSwC9TZWHukbY3uTnQ6tzIQ0zK6uyiHBcXQXwN8crMLNkDYE29hFZHwxHzsMxYkoGtJ1zDLKNWxxJUK1wCTsdhY17DxqGQK0Thg5jsTmodJDZXQlesH2EbHxFBEJr5yl11JLGPKXNFRdNLlH0XCHl3BdbMHIsG3scpOWWV4tNy3kTnFcmKrzFQxOxyGOKtcD2WvWRHxaAgkSdKrlkVcKyC3UjEWcbjcE9x40Ti8JtZmuWxx5cocNa\/UhXJRbe5Fre2gh11GrSPIyO7E6hLctelYpGVJQqgFnKLkRezE7AbAU\/CckbTOs8k2n0yQysTGt3UmcTBWRAHIVVbEC91A\/StWw8Q1PKid7ZYAm17XPhf2VgTcQW5j1UYTYOOrNZLOostgGLB2jGOO5dbXoI\/VazUqGzldJRGHijEaMJpGLtyicTnj0pZSpt1E7gimTVasIGaXENNqAzHBBEiSOsSg8t7AqB1MDewsRkKmo+KwkqAzZOSuOEmSkY3zXG6AZpuQB1r4irT8bh5kaA35jsmRDKowSR2KsRi9sCDY7X+agw+HayYywiVyeYh6VFtwXIkkDxq1ioXcYgNtjvVnjOokJmVpZFIeNY4hGGEsR5ZZ\/VLHcvdgQFxFxscpvR6+OUkIxuADYq6kqezLkBkp8RtWIePQKmcrYWUu2zMIowWGcjKLIvS25t2PgaDC0Gt1TagB3WxeUNFuSkS58tgoiBU7J1FyrZG3dbeavQltWTcBbGR5bMssEfL5axI\/gzBnt7LMSLkGpnV6+OLHNjeS+ACszPYXIVVBJNt+1WRxrT3tzRfEObK5spLKMtuk5Iy2O9xbvtQR3o9LAC7xBY0mKLHEAVOwch2W20jgEn2hY1vYggUcX5qzu0SEuq3XpZgWEM9th629tr79vbUo\/GIAAS5BZsApjk5hfEviI8c74Ata3bftXp4vDZDmTzMrBUkZug2csqglQp2NwLHY2NBEHVzFykOqkdD+T\/GGKMlS82MoDBApOA7WOJNz3Ar2afWRrkrPK2c8aoY0sypHM8bNiAciyKt7hTl2BN6k4uOaZlLLLkoVGyCuQRIFMdiBuWDrZRub7CqhxnTkGzsSrYlRHKZA2IfEx45A4kHt2I8aCJbXygkRaiWVMFLOYlvETKiuRigBZULHEglbbg9qoTUsJJCuokMTPGrTctLrGI5G2bHAjOwzxtvbv1CZbi0YDNcFQExtmXdnBIXALe+3YXOxuBaqE45AFQu4zdWYqqyMRyyFlNscgFYgEkC1xe1Bg6LWzGaFXkdkfMAYKrOqmXCWQFPVKqu6lbNibWcAbHWJqdbHEFLses2UKrOzmxNlVQS2wJ2HYE1h6fjkLIHJNi0qgKrubQyNGzEKCVFxve1r2NSJilYmi1YlMlhtG4UG9w4KI4YfN1\/7Vl1IiPSj5K304fxY619xtWwelPyVvpw\/ix1r7HasnxCP\/cfCuvVZpXteVmWVrEJ7VM+j\/wAqX6qX78NQcJ7VN+j3ypfqZfvw16tx9SHVGrbKUpW+uQ68ES0oLtadWU2sCuUkslx33Bl\/8RT4Kdnzlmyb4qwCBVHKk5gNrk3J2O9thYD23+KGS8KxuyZyWdgqkhOXIx7ggbhReoHVa3WL0lyqoJArkWaZ1lkUAhYXyOCxnEBcszYG23OEJbU8FEjli9lZmZunrsyIjIr32UhRcWN\/mIBpBwhuYkkk2bRYBbIFBVFlUX3PUeaSTsOkWAqOGvnMkwMz82OWJUhWIctw0ULOMiuRGTuS2Qx2v23vaCV9PYyPJyXl1eRKg2YzEx+qtwCA9vEkeIFMDL+B2ug55EMcjSKmC5Etn0s991BckWAOwuTvet+DKwhGRtAiJ2HUFaNv3ep\/vWBpZtWUEjySBkGnvHy0GRcIZQ3Tf2kbWsQaxxqp0i2Z0kSNTDEsShNRIQTi3Rt1dJAK4jqNr3DAlV4U5jETzkogUJZFDK0bK0bubkMwKD2AHe4qibg7yEs8qmVil2EdsFjytyhldG636iW9cggjarfH9TOjxiNsIyshZr2OYwwW5ikA2LG1tyBv3BtRT6sqXaRgVOn6FjAV8hHzr5LnbqPgVtv4UwJbV6RpInjaQfGZANj6oJ6Ra+9hYfP81YOq4Lz+qeUO4ChLIAkdnWQ9BJyyKJe57KLY7k2Z9EpXXCwVWlSQ\/F5CQLFAzZKN5A2JUj27io7XwatNFgsDDMSySLCYxyb9SQoGcbb9RF+zADq2SlMJwO2NnjUrIJCUiVO2IASxuoIWxuWuGYdrAUScAzVInlJ08WYVAoBKPFJFgz33AWQ2Ngdhe53rH4fGvPQrGV1HMmM5K2YwnmYB27ML8rEXOy7bA012t1KtOI2ZirR2NrLDEzWb\/wDkSHAubnMW6thtTCEjw3hghYsTGTjiCsSR9PcliLkk2F+w2GwrGl4E3LeOOcosyFHOCsd8rMlzZWs1tww2Gw3vjyNNJoNWHIdik6xkZMXXl7b4Jn1EgELuLbk3Jr1k08chj5svKPKLzYIWiVxPljZbWyjjBJBxEhOwsQSz9dpJWkhaJwvKD3JUMDcAAFbgke3YjsP2HGHo8hWQM5YyiMsSotzI5pJg1u1s5PV8FArE0cupllwGolEXx9pOVGrNj+TiP1ktbrkN7dVvCsjVa6b8l08hZldxG0iqvU5KXZEDK1myOym17WuKYQ9PB5FaJonjVlkZ2KxIqW5ToFKXyYXN\/Wvf2gbVfi4U6HOOa0rZcxigIkybLZbjHEkgbnY75HeoxJNSBqSjMiwJJJGixIBJLz9UbHp6rqkd7WJyve5vXmqfURPJg7COSZyzsQoS0ceChhE9lPVuR+gBe53DP0XAhFByxKxZTCyuQtw8McUYJA2IPL3G3rG1tjVcfCJFkaYT\/HMTuUHLCMsasgQNe3xStfK97722qOKztaR7sxjiBXEFG+O2JV4wQ2NidhY+wUj1sjEk6qUQs5F8I84kUNiW+LsodgdyDYBBsWNMCUl4SxIk5p5ylGDFQRmqOhuoIuCsjC1x7N6q0\/C8WZ2kLPIrhjYAEuV3A9gAUADwG5J3qK0uumZV5s0yJefFxCA8pSZ1jVlKGx5YUgWBe5I7WrF0Oq1CaaIZSpMkEHJiEXTqHMa3D3UlTndSMhgAGNr3peENhk4cQsXLkxk04xViuQZSoVgy3HewOxBuB7Lg4I9HQN+YrSHm5NJGr3Esry9K3AUqXYA77dwbV56UJCwVXUGWQOqMwZk04NspTbsw2x\/SJ2BAyItxxx\/lsbxL1fGLNdGEp6OmR5D60XSoC9rsDfptR0mOHaBYA4U9LFSBZQFCokYAA2tZB7B3rOpSuhD+lXyVvpw\/ix1rzHath9KvkrfTh\/FjrXG7Vlb\/AOePhXXqt3pXlKzFazABiP3\/ANamPR0W1S\/VS\/fhqG07dI\/f\/U1M+jvypfqZfvw169zj+Sl1Rq26lKVurilKUFpIlUsQAC5u3\/U1gLn9wA\/dV2lKDG1WpWJSzmyiw7EkkmygAbkkkAAbm9YZ41FkBchcZGYkMGRozEMChGWR5osLXO1r3FXuJ6BdQmDW2ZWF1DAMpuLqdiPYR4H2Heo5vRqJls2O+RIWNETMtC6nADexhTY3vvc1E3QzW4zAACWe7NgE5cvML4l7cvHK+ILduwvXicb07C4k6cQwOL2dSQvxe3xhyZVstzdgO5AqjR8HWNla6hlYvZI0jX1CgFhvbcnck3J9m1WtT6PxyJEjMSIUKC4UgnmQyBmB2NmhXb2gmmTLJPGYAB1NdmKBeXJzMwuZXl45Xx6u3bftVtONwl3G+CRRzZ2fFlkLgAG3fpG3c3tbavdDwhYmDXTIMzEJGka9ShbADewAvuSbk72sBT8BrZhm12WIA7XRoZHlRh4kM\/bt00yZXl4vCbbvkWxx5coYNa\/UmOSi2+RFvnrzX8XjgkVZMgpjkkL4uVRYyl8iAQPX8fZ89WJuDM5LPLeRmQlggGCpliIt7owybqufXb2WAytfw0TEEsRZJI9rdpDGSf8AwHnTJlQ\/GtOpszMN0UkxygI8mOCOStkc5L0mx6l23FeJxrTnK0myCQlsXC\/FEiUBiLMVIIIBJFjVGp4SzFws7LHI6SMoVSckKEhWPZWwFxYnc2Iq4eFjFVDeoZSLqCCZA97g9wM+3ttTJleHEYsWYsQI1DNkrqVU5WJVgD+ifZ7KxpuMxYExEs92RRhKcnQ2ewVSWVTsSAQDt3qxHwIhceecXULIMRZkV3cLHv8AFrZylt7KFAsRer\/wYVwMcmMkXMAJUMGSVgzgrce1VIN\/Z+0UyZBx3TbWlv0hiQrkBCzLk1h0rkjC52FqqHF4wDmdw0gtGsslljkZMmxS6+rvta4IBNr1Yi4CqxzIZXY6iIxMxC33aZy2wAveY\/NsKuR8JaNmaKYqz55XVWBDSSSCw9jKZGAO48QaZMshuKQh8Mze4W+L4B2AKqXtiGNxYXv1DxFXdJrEmUPHcqexKsuQsCCMgLgg7Hsaw34USxHNPKaRZSmK35ilWFm9illDEW733A2q5w\/QNCLcy4LMxUIFXdQLIL9AuMj4lmO16ZElSlKlJSlKBSlKCG9LfkrfTh\/GjrWWbatl9LvkrfTh\/GjrV2O1ZW\/+ePhVXqt3pVN6Vm2cPNP6o\/f\/AFNTXo38qX6mX78NQenPSP3\/ANTU36N\/Kh9VL96GvZufqUuqdW4UpSttcUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSgUpSghfS\/wCSN9OH8aOtVbtW0+mHyNvpw\/jR1qrHasrf\/PHwrr1Wr0ryx8KVn2VvNN6g\/f8A1NTfo18rH1Uv34agNO4xH7\/61O+iz31Y+pl+\/DXr3T1KXdOrc6UpW0tKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQQnph8jf6cP40daqz7ez\/atp9Mvkb\/AE4Pxo61IttWZvvnj4V16qMv2UqilZ7hYhbap\/0T+Vj6mX78Na9D2rYPRL5WPqZfvwV6N09SlNOreKUpW2uKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQKUpQQXpp8if6cP40dae3atw9NfkT\/AE4fxo601+xrL37zx8K69VFKpWleFwswnath9EW\/xY+pl+\/BWuQnasrFWtkoP7QD7Kt2FXBVFX2TGHT+YPEedOYPEedcxi06e4n2Vr19Om\/Qns\/RFaHV\/p3xOm5jxHnTmDxHnXLfyeP3E+ytVSQJf1E+ytR1ntON1DmDxHnTmDxHnXLeQn+mn2RXvIT3E+ytOs9pxuo5jxHmKZjxHnXL+RH\/AKa3+iNqx30yXPQn2RUTvvt7nG6xmPEeYpmPEeYrk3ISx+LT7Iq5FAlvUT7K06329zjdVzHiPMUzHiPMVyV4EuehPsivY4EuOhPsio6729zjdZzHiPMUzHiPMVyTkJ7ifZFOQnuJ9kU6729zjdbzHiPMUzHiPMVyQQJ7i\/ZFViOP2on2RTro\/HucbrGY8R5imY8R5iuU8hPcT7K17yk9xfIVPWx9u5xuq5jxHmKZjxHnXKCif6afZX\/iqOTH\/pp5CnWx9u5xutZjxHmKZjxHmK5LyI\/9NfJf+KciP3F+ytR10fj3ON1rMeI8xTMeI8xXJeRH7i\/ZWn5PH7qfZH\/FOu9vc43Wsx4jzFMx4jzFcl\/J4\/cT7I\/4p+Tp7ieS06729zjdazHiPMUzHiPMVyb8mT3E8lr19Mm3QnbwWp6329zjb56aOPyN9x68P40dac52NYawKNwigj5lFZbjY9v9q8u22vNm9rOZm62ppVH76V53LLSJbeqPIVlLGvujyFKVfS6XIoxfsPIVU0Ysdh7PYKUqyErPKX3R5CqnjF+w8hSlcinlL7o8hRY1v6o8hSlA5S39UeQqy0S3PSPIUpUSKkiWx6R5CvY4lt6o8hXtKQhaaJb+qPIV6kS39UeQpSoFJiX3R5CvOUvujyFKVCDlL7o8hXvKX3R5ClKJVpEvujyFHiW\/qjyFKUFvlL7o8hTlL7o8hSlEHKX3R5CnKX3R5ClKJe8pfdHkKcpfdHkKUoPOUvujyFe8pfdHkKUoPOUvujyFXHiWw6R5ClKkUmJfdHkKutEtvVHkKUqYFjlL7o8hSlKgf\/\/Z\" alt=\"Elementos transuranicos\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Hallan cuatro nuevos elementos transur\u00e1nidos | Vanguardia.com\" \/><\/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 Los transur\u00e1nicos son elementos artificiales que no existen en la Naturaleza<\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a1Parece que la materia est\u00e1 viva!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-TXPQlUXlGnk\/ThnIGaxhDpI\/AAAAAAAAAME\/FIoEvRojnjI\/s400\/electron.jpg\" alt=\"\" width=\"350\" height=\"283\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSCOJ7oTt5A07xNUyn4M6oxBxY9mux06tmK9w&amp;usqp=CAU\" alt=\"Controlan la 'danza' de los electrones del helio\" \/><\/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 A la derecha la imagen captada de la danza de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> del Helio<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Son muchas las cosas que desconocemos y, nuestra curiosidad nos empuja continuamente a buscar esas respuestas. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a> y el positr\u00f3n son notables por sus peque\u00f1as masas (s\u00f3lo 1\/1.836 de la del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>, el anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> o anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>), y, por lo tanto, han sido denominados <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a> (de la voz griega lepto que significa \u201cdelgado\u201d).<\/p>\n<p style=\"text-align: justify;\">Aunque el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">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. No se ha descubierto a\u00fan ninguna part\u00edcula que sea menos masiva que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a>.<\/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=\"Joseph John Thomson f\u00edsico ingl\u00e9s descubridor de los electrones\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Josepth John Thomson<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a>, es una maravilla en s\u00ed mismo.\u00a0 El Universo no ser\u00eda como lo conocemos si el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/imagenes.20minutos.es\/files\/image_656_370\/uploads\/imagenes\/2018\/12\/22\/852312.jpg\" alt=\"Una de las c\u00e1maras m\u00e1s r\u00e1pidas del mundo capta movimiento de electrones\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aunque no se trata propiamente de la imagen real de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a>, un equipo de siete cient\u00edficos suecos de la Facultad de Ingenier\u00eda de la Universidad de Lund consiguieron captar en v\u00eddeo por primera vez\u00a0el movimiento o la distribuci\u00f3n energ\u00e9tica de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a> sobre una onda de luz, tras ser desprendido previamente del \u00e1tomo correspondiente.<\/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=\"Captan por vez primera im\u00e1genes en tiempo real de dos \u00e1tomos vibrando en  una mol\u00e9cula | Noticias de la Ciencia y la Tecnolog\u00eda (Amazings\u00ae \/ NCYT\u00ae)\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Previamente dos f\u00edsicos de la Universidad Brown hab\u00edan mostrado pel\u00edculas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electrones<\/a> que se mov\u00edan a trav\u00e9s de helio l\u00edquido en el International Symposium on Quantum Fluids and Solids del 2006. Dichas im\u00e1genes, que mostraban puntos de luz que bajaban por la pantalla fueron publicadas en l\u00ednea el 31 de mayo de 2007, en el Journal of Low Temperature Physics.<\/p>\n<p style=\"text-align: justify;\">En el experimento que ahora nos ocupa y dada la alt\u00edsima velocidad de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electrones<\/a> el equipo de investigadores ha tenido que usar una nueva tecnolog\u00eda que genera pulsos cortos de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">l\u00e1ser<\/a>de luz intensa (\u201cAttoseconds (Un\u00a0<strong>attosegundo<\/strong>\u00a0es una unidad de tiempo\u00a0equivalente a la trillon\u00e9sima parte de un\u00a0<a title=\"Segundo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Segundo\">segundo<\/a>&#8230; 1 as = 10<sup>\u221218<\/sup>\u00a0s).<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u00a1No por peque\u00f1o, se es insignificante! Record\u00e9moslo, todo lo grande est\u00e1 hecho de cosas peque\u00f1as.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/media3.picsearch.com\/is?GEXDbUK79YhfcXcjwZR03kU95iFFjyEwv3lhlrwQQeo\" alt=\"Haga clic para mostrar el resultado de &quot;Louis de Broglie&quot; n\u00famero 12\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Difracci\u00f3n de electrones - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Louis de Broglie y su 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=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRAdac457YBlf7Lztn3YJvfmcWk12ZOhHi9lQ&amp;usqp=CAU\" alt=\"La juventud deber\u00eda ser la etapa m\u00e1s creativa' | Comunidad Valenciana | EL  MUNDO\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Efecto fotoel\u00e9ctrico - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">El joven <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y su Efecto fotoel\u00e9ctrico<\/p>\n<p style=\"text-align: justify;\">\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> en su efecto fotoel\u00e9ctrico y De Broglie en la difracci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electrones<\/a>.)<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de dualidad onda corpusculo | Ondas, Particulas\" \/><\/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=\"Dualidad onda-part\u00edcula (o el electr\u00f3n como onda en el espacio de momentos)  - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Imagen ilustrativa de la\u00a0<strong>dualidad onda-part\u00edcula<\/strong>, en el cual se puede ver c\u00f3mo un mismo fen\u00f3meno puede tener dos percepciones distintas. Esta manifestaci\u00f3n en forma de part\u00edculas de lo que, de ordinario, concebimos como una onda se denomina <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">fot\u00f3n<\/a>, de la palabra griega que significa \u201cluz\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">El\u00a0<strong>fot\u00f3n<\/strong>\u00a0es la\u00a0<a title=\"Part\u00edcula elemental\" href=\"https:\/\/es.wikipedia.org\/wiki\/Part%C3%ADcula_elemental\">part\u00edcula elemental<\/a>\u00a0responsable de las manifestaciones\u00a0<a title=\"Cuanto\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cuanto\">cu\u00e1nticas<\/a>\u00a0del fen\u00f3meno\u00a0<a title=\"Electromagnetismo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electromagnetismo\">electromagn\u00e9tico<\/a>. Es la\u00a0<a title=\"Part\u00edcula portadora\" href=\"https:\/\/es.wikipedia.org\/wiki\/Part%C3%ADcula_portadora\">part\u00edcula portadora<\/a>\u00a0de todas las formas de\u00a0<a title=\"Radiaci\u00f3n electromagn\u00e9tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_electromagn%C3%A9tica\">radiaci\u00f3n electromagn\u00e9tica<\/a>, incluidos los\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>, los\u00a0<a title=\"Rayos X\" href=\"https:\/\/es.wikipedia.org\/wiki\/Rayos_X\"><a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a><\/a>, la\u00a0<a title=\"Radiaci\u00f3n ultravioleta\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_ultravioleta\">luz ultravioleta<\/a>, la\u00a0<a title=\"Luz visible\" href=\"https:\/\/es.wikipedia.org\/wiki\/Luz_visible\">luz visible<\/a>, la\u00a0<a title=\"Luz infrarroja\" href=\"https:\/\/es.wikipedia.org\/wiki\/Luz_infrarroja\">luz infrarroja<\/a>, las\u00a0<a title=\"Microonda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Microonda\">microondas<\/a>\u00a0y las\u00a0<a title=\"Onda de radio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Onda_de_radio\">ondas de radio<\/a>.<\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene una\u00a0<a title=\"Masa invariante\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa_invariante\">masa invariante<\/a>\u00a0cero,\u00a0y viaja en el vac\u00edo con una velocidad constante\u00a0<a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/86a67b81c2de995bd608d5b2df50cd8cd7d92455\" alt=\"c\" \/><\/a>. Como todos los\u00a0<a title=\"Cuanto\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cuanto\">cuantos<\/a>, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> presenta tanto propiedades corpusculares como ondulatorias (&#8220;<a title=\"Dualidad onda corp\u00fasculo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Dualidad_onda_corp%C3%BAsculo\">dualidad onda-corp\u00fasculo<\/a>&#8220;). Se comporta como una onda en fen\u00f3menos como la\u00a0<a title=\"Refracci\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Refracci%C3%B3n\">refracci\u00f3n<\/a>\u00a0que tiene lugar en una lente, o en la cancelaci\u00f3n por interferencia destructiva de\u00a0<a title=\"Reflexi\u00f3n (f\u00edsica)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Reflexi%C3%B3n_(f%C3%ADsica)\">ondas reflejadas<\/a>; sin embargo, se comporta como una part\u00edcula cuando interact\u00faa con la materia para transferir una cantidad fija de energ\u00eda, que viene dada por la expresi\u00f3n:<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/4ae167e5d785d7c273abd47ce0719cc046cf19b3\" alt=\"E={\\frac  {hc}{\\lambda }}=h\\nu \" \/><\/p>\n<p style=\"text-align: justify;\">donde\u00a0<em>h<\/em>\u00a0es la\u00a0<a title=\"Constante de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_Planck\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>,\u00a0<em>c<\/em>\u00a0es la\u00a0<a title=\"Velocidad de la luz\" href=\"https:\/\/es.wikipedia.org\/wiki\/Velocidad_de_la_luz\">velocidad de la luz<\/a>,\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/b43d0ea3c9c025af1be9128e62a18fa74bedda2a\" alt=\"\\lambda \" \/>\u00a0es la\u00a0<a title=\"Longitud de onda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Longitud_de_onda\">longitud de onda<\/a>\u00a0y\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/c15bbbb971240cf328aba572178f091684585468\" alt=\"\\nu \" \/>\u00a0la frecuencia de la onda. Esto difiere de lo que ocurre con las ondas cl\u00e1sicas, que pueden ganar o perder cantidades arbitrarias de energ\u00eda. Para la\u00a0<a title=\"Espectro visible\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espectro_visible\">luz visible<\/a>, la energ\u00eda portada por un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> es de alrededor de 3.44\u00d710<sup>\u201319<\/sup>\u00a0<a title=\"Julio (unidad)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Julio_(unidad)\">julios<\/a>; esta energ\u00eda es suficiente para excitar las c\u00e9lulas oculares fotosensibles y dar lugar a la visi\u00f3n.&#8221;<\/p>\n<p style=\"text-align: justify;\">\u200b<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBEREQ8PERIREg8PDw8PDw8PDxEPDw8PGBQZGRgUGBgcIS4lHB4rLRgYJjgmKy8xNTU1GiQ7Tjs0Py40NTEBDAwMEA8QGBISHDEhGCE0NDE0NDQ0MTQ0NDQ0NDQ0NDQ0NDQxNDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQxNDQ0NDQ0NP\/AABEIAKgBLAMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAACAwABBAUGB\/\/EADcQAAIBAgQFAQYEBQUBAAAAAAABAgMRBBITURQhMUFhkQUVcYGh8CJiscFSU5Ki0UNzgsLxI\/\/EABoBAAMBAQEBAAAAAAAAAAAAAAABAgMFBAb\/xAAtEQACAgEDBAECBAcAAAAAAAAAAQIREgMTITFBUWEiUqEEQoHwFCORwdHh8f\/aAAwDAQACEQMRAD8A+Q2JYKxLGhYNiBlWAYNiWCsVYQAll2JYYgbEsFYuwgBJYuxLAMqxLF2LsIAbERdiWAYcS7AxGWJZaF2LsHYlgHQFimhtgXEBNAWIkFlIkMREi0g1ELKTZaF2IkMylqAWOgYxDjAOEBigS2aKIuMBiiGqYaiQ2aqIrKRRGMKEAsdWDGA1RCjEZGBDZrFUAoDFTH06JoVIhyN4ws8hYuwViWOgcECxVhliWAACWDsVlEAOUlg7EsAC7F5Q8pVgGBYuwdiWEMW4lWG2JYAoVYuwbiUAgbBouxEhFIJImUuIaRJaAykyjspWUVlCXEiiMcSKIySowGZRkIDHEhs1S4M+UKMA2i4oARIwGqBcYjFEhm0QFEpoNg2BIbZSiMjAuETRTgKToqHIMKVzVTopBwpj4xMXI9cIUVCI7SGU4Dspi2emKPAOJWUfkKcDr2fMUJsXYZkKyBYhdiWDyl2AYvKVlG2JYAFWLsHYlgADKTKGEhDAsSweUmUQxdiOAyxEhAJyh5RuS5MoWOhKiNigshcY2ExouMSOIyMQpxsiDRGdolhsYBaZRJKSLkxijYXNE0aXSoWNjEkYGqlSE2kEE2DCBchziLcLkWbPjgSy4wHxoNmynhbdQckgjpykZaVE2U6eyGxhFBKrsjGUmz1xjGIUKD7j4qMRUYVJeEaaeFS6u72M37ZvF+EVGpfohmnM0U4JdEkNyGTkar2z5+6YLh4H6bJlZ17PmjPlK0zTlKyBYUZnApwNWkU6YZBizI4FZTW6ZSot9E38FceSFizOiZUNyFaYWAvTJlGqLCQWBnUQ1EcoILTE2VRmyEys0WLyoWQ6M8UMjEbpkUBMEmhTp2JGFzSqZWi12foKymhUIj5QuGqEuX4X6DqdCdm8rIk11NIrsZqdLmG6VjZSws7N5WU8PPYhy5NFGl0MUoC407s6PAzfYdHBNbXHuRXcW032MNOjYcao4V7joYHdkOaNYwa4RgjSuOjRXc3rCpdyOhHyQ9SzVQSMisuhEmzUsOh9PCrYlySKVsyQorvzNVOml0SNVPDmqnh1sZSmbRjXYxwpt7miNE3U8P8AaNEKKXYyeoaGCFB9kO4VnQjDwHkM82Oz5hplaZq+RfI62RxsEZNMrT8G20S9OIZj2zDpkyG7S8kdJ+AzQbbMOkc2ngsPmcatRU3lm7yWa810jvz3O3VpSyysvxZZZe3O3I8tWpTlOo8sk1JuSy3ypu3P1S+aKTvuZzjjVo7+BwFFJ2qRt+Hnlbv+FP8Ac2r2fRf+qv6Wc\/2XQlGCTi1dtttON1bkdDT8ENt\/mf2\/wa7ajw0gvdtH+b\/aT3dQ\/mg5SNC+X1P7BjH6Q17Ow\/8AM\/uQUcBQ\/jX9RncfAEoBT+pi+K\/KjesFR\/K\/+RTwdLsonOdORFfuhbb+oM19JveFguiX0ASj05ehligZUviGHlg5eEb8sfBagjm6ct36lpS3fqG37Fuejqxa5K5ojC\/JWscSNOW79R0ZVFyuyXp+y46j7o68tuRIU0ub5s5SdTdhqVTdk7ftGm56Ok4N+C1QRz4SqbsfF1NyXFruUpJ9jdGEUFYyR1B8Iz7shqu5or8DVSQyFGOwMZW8hqs+yRDvsaqNDY0fCQ2NJCYTY+MiHZaGwith0ELhI0wfgybHyFCPzHwpvYqEvA2MiGw5CjSC0i4yGXFZDbPlKqMvUMGu\/BOIfg7OJzt1HQ1FsFqI5vEMmu9hYj3UdPMi1JHNWIewXEeBYsrdR0lPyecxeJyV8Qle1RqM7JPNFOMresY+h0tc49emp1pO7V5K\/oXpppsz1pppfv0eowtaM4RaT5JL8XJ9BtlsYpQVFU4ptqUE+dv2Kji\/Jk027PVKUE6N1kTKjIsYtw1io7on5CTg+4\/KinTQtYqO69S1iV4DJlYxZbooiolrER+2TXQs2G1EnCXL4d7XCVbYtVmLcZS0YgKg9hkMMEqzCjVJeoyloRLjQQyOHj4B1UVmW5GbNVoocqES9JbIXGol3C14\/wDpLmy1pINR+Bem90KdeO6JxEdxZMe0h2TyEoeRCxC3CWLiLNjWlEeoDY0zJxyJ7w++RLlJlbUToQpfH5jYQXj9Tl+8Pu4S9oefqQ8isInahKK39Bsai2OEvaH3cJe0Pu5DjJhgjvqqFCZwVj\/u4cfaHxJqQtv2eihP4B6nk877yZPekicZE7Z82eIexWvLx6FuiwXSZ9FwfOcl60vtFastytORMkg4DkJVpbhLEPYBQkTTYuB2w3iHsZViYKVVzzNuFoNNrJUzR\/E91ZSXzDrvJHM\/gluzldXdvq7lRjYnNpnoK2NdRQyzlLLGzvfl6gLET3+hzsNUUe\/J9fB0VRkS4qPBpLVepJy7vwEsQ+6XyCVdbP1BVB92EqBHA1ZeqUqrL0iKkxFILXkRYipv9C9GRSoTJ4NFl2sYsTU3+iGRxlXdP4xQuOGnsMjhKhDx9Gy3PZOMq7r+lBLF1d\/7V\/grhKhawlTb9RfD0Utz2HxtR9o+jIsXU2XoXwc9ylhJkfH0afzfZfGS\/hX1LeJb7fqXwkt2C8M92L4lfP8AdE1nt+pareCaD8k0X5DgKkVqvb9QlXkVosioSDgpKRes9l9\/MtVvCL0ZE0WLgqpBKr4L1fH1KVMvTe4iuQXiJ9o\/qVxNXtH6FujPs2DoVNw4F8vf2GRxVX7ig+Jq7fQXGhV3D0Km5Px9DWXsviKv2iuIqfaI6NXcHSmNfoS\/1OXosrRZ1OHL4c9u4c3YOVpMmizrLDoJYdC3A\/hzk6DJw7OuqCLVFbC3CthHFrYDUi49+z2Z5xxcZOLXNNprZn0CNJbHm8TQg8RilJc8v\/y\/3M0P2zF6ep1Rnq\/h1xyl\/wAv+xl9lYTVla34Yq8n+iPRxwfQd7Owqpx6JOVn8TZyMp6rk+Oh6dP8NHT4btmFYNBrCLY13RV0Z8mijBdjMsKtglhEOzojmgpjuK7C1hkXw6LdVEVYWLHuIJUAlRYHEk4hiwkPdiGqLGKkIVd7jI4kTgylrRHKmisnguNZDY1okYM1WqmLjSWwfDxGasSaiIwZe6hLw8dicNHYdm+Bal4Fiw3EJ4ZbBrCRGZ\/AakLGRe6hHAonu80qQyMxVIecTF7u8Fr2f4OjGYyMkQ8isonMXs\/wWvZ514RTGxpIhykGSOMsAEvZ52tMONMVyFmcP3aye6megjAPTFnMlzXg+eWCsjNqFOodvFnIzRqui86MeoVqBgG4btRbFOoY85WoGAbjNbqeTzGNrWxFR7SV\/RHcznFqUNSriJfwWm\/Kcow\/7IuCxdmWq80l17\/0TPRwxSnGDXaKReczzUYRppdHBMDiEiFHg31NRZOun+jZmKcjG8ULliB4MyerE3Sl5FSqGTXJqMrAncse5yIm+7E5ynUHRNmlSsDKvbuZZTbByPuCj5E5vsaHWZaqsRYKw6RNyHxxTHRqNmOMFyNdPlZ9iGkaQyfUNVpBasi5w7okJJ8n1I4NsXdNlxxEh8cVIzSTRI1BYpjTa7m2OKZop4oxQkmH0M3FeDeMpeToRqpjYvY5kalh0K6M3CjRTXc6EZjI1EY41hsKiIcTRM3QqI005Lc50GjRAylFFo6UGNiYacjRCbMnEZqihlhMJjM4sTNo+R6jJmYt1AXUZ36OJY\/MDnEORTqDoMjTqAuqZnMFyDEWY+dV2dutnY41SpKMp2b5uz\/Mr3\/ZHQcysHXyubcM+alVh0vZyVlL5BJUrCDykk3QyjXcqcMzbabXPsi9QVRmmui69LeF\/gaqqXaPoCVcIc5ubTfhEUmwkVr+I+haxH5UHPgXx8hKSCzALEflQSrrYnnwUsfIV2ywXi1sA66Yqfgp4+RmfwXdsCNRDY1ED47DST7lorM2yTrJlRmkJWN15GpPkaKMHZoz05XNU6liJN9DWEV1G0btNAODuBRrcxkqlyObNfi4lZmhsYqXczymLjWaY6bJySfPQ3KnbuMpszUq6fU08iHfc2ik+UPUEypURcalh8K67kco1Si+oCg0OhcJKL6FpWJyKWnQ6DZqpyMcKi78jRCSfdGcjVUb4TNMJI5sJDoTMmiqOogzBTqPcdrsnEmj5JmBbIQ79HzdlOYLmWQdCsDMQhAAIuNRx6d\/CIQRSvsCS5CAIhaRCCY0i8xVyEACETLIABZrFZ7kIJDsvMXF3IQBrqaIsZKd0Qhn3Nl0Ewm0xmq79SEG0RdDVNtdRcpMohK6mjCp1WbqOJZCCkkVpyafUe6lxTqtEIZpI9EpOrDp4to3UcYn1IQUoJqx6erJOjTGpFhqlsyEPO+D1xeXUKMpx8miniY9+RZBUmiraZrhJPo0xtyEMmjU\/9k=\" alt=\"El comportamiento corpuscular de la luz: momento lineal del fot\u00f3n \u2014  Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;En f\u00edsica newtoniana el\u00a0<strong>momento lineal<\/strong>, p, tambi\u00e9n llamado cantidad de\u00a0<strong>movimiento<\/strong>, de un cuerpo se define como el producto de la masa de ese cuerpo por su velocidad, esto es, p = m\u00b7v . De donde resulta que el\u00a0<strong>momento lineal del fot\u00f3n<\/strong>\u00a0es inversamente proporcional a su longitud de onda, p = h\/\u03bb&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Adem\u00e1s de energ\u00eda, los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> llevan tambi\u00e9n asociado un momento lineal\u00a0y tienen una polarizaci\u00f3n.\u00a0Siguen las leyes de la mec\u00e1nica cu\u00e1ntica,\u00a0lo que significa que a menudo estas propiedades no tienen un valor bien definido para un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> dado. En su lugar se habla de las probabilidades de que tenga una cierta polarizaci\u00f3n, posici\u00f3n o momento lineal. Por ejemplo, aunque un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> puede excitar una mol\u00e9cula, a menudo es imposible predecir cu\u00e1l ser\u00e1 la mol\u00e9cula excitada.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.nodo50.org\/ciencia_popular\/fotos\/vacio.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>.<\/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=\"Definicion De Fuerza Gravitacion - onlinecitasgoodslekla's diary\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la fuerza electromagn\u00e9tica? \u26a1\ufe0f \u00bb Respuestas.tips\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La fuerza gravitatoria es mucho, mucho m\u00e1s d\u00e9bil que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a>.\u00a0 Un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a> (a\u00fan sin descubrir) debe poseer, correspondientemente, menos energ\u00eda que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">fot\u00f3n<\/a> y, por tanto, ha de ser inimaginablemente dif\u00edcil de detectar.<\/p>\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/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;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcTi20drn4fS23W5j4R5iQGJXwKAnUvrm8wucqqbMan_B_0tBnS3\" alt=\"\" width=\"201\" height=\"251\" data-height=\"251\" data-width=\"201\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Joseph Weber<\/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=\"Jujuy Aprende en Casa - El Interfer\u00f3metro de Michelson\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El interfer\u00f3metro funciona enviando un haz de luz que se separa en dos haces; \u00e9stos se env\u00edan en direcciones diferentes a unos espejos donde se reflejan de regreso, entonces los haces al combinarse presentar\u00e1n interferencia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/media4.giphy.com\/media\/Qvp6Z2fidQR34IcwQ5\/giphy-downsized-large.gif\" alt=\"Pink Crossing GIF by xponentialdesign - Find &amp; Share on GIPHY\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las d\u00e9biles ondas de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRt5S_ZsBtRx7TQVdLMAeuL8WZ-AzGmNotC3g&amp;usqp=CAU\" alt=\"Motions of the planets put new limit on graviton mass \u2013 Physics World\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El Gravit\u00f3n (se supone) que es el Bos\u00f3n intermediario de la fuerza de Gravedad<\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a>, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">bos\u00f3n<\/a> mediador de la fuerza gravitatoria.\u00a0 La masa del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a> es cero, su carga es cero, y su <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> de 2.\u00a0 Como el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">fot\u00f3n<\/a>, no tiene antipart\u00edcula, ellos mismos hacen las dos versiones.<\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.ciencia1.com\/images\/astronomia\/agujero-negro-arrasando-galaxia.jpg\" alt=\"\" width=\"200\" height=\"148\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Imagen de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> en el n\u00facleo de una galaxia arrasando otra pr\u00f3xima- NASA<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La onda gravitacional emitida por el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> produce una ondulaci\u00f3n en la curvatura del espacio-temporal que viaja a la velocidad de la luz transportada por los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a>. Tenemos varios proyectos en marcha de la NASA y otros Organismos oficiales que buscan las ondas gravitatorias de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, de colisiones entre estrellas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">neutrones<\/a> y de otras fuentes an\u00e1logas que, seg\u00fan se cree, nos hablar\u00e1 de \u201cotro universo\u201d, es decir, nos dar\u00e1 informaci\u00f3n desconocida hasta ahora y sabremos \u201cver\u201d un universo distinto al reflejado por las ondas electromagn\u00e9ticas que es el que ahora conocemos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/-BUNNjMJyRs4\/TiCnKegnBDI\/AAAAAAAAAL0\/5DfD9McYHU4\/s1600\/espuma_cuantica.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00bfEspuma cu\u00e1ntica? Si profundizamos mucho en la materia\u2026<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler, <img decoding=\"async\" loading=\"lazy\" title=\"limite_planck\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/08\/limite_planck.gif\" alt=\"limite_planck\" width=\"150\" height=\"22\" \/> 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.<\/p>\n<p style=\"text-align: justify;\">El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>-Wheeler (1\/c veces la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler 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-Wheeler (el cuadrado de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>-Wheeler, es decir, 2,61\u00d710<sup>-66<\/sup>cm<sup>2<\/sup>) juega un papel clave en la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/a> de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.academiadeciencias.com\/resize.php?img=imagenes\/noticias\/modn8item2474sitem0archn0.jpg&amp;Pwh=w&amp;w=350\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u201cUna investigaci\u00f3n ha llevado a pensar que, la materia se construye sobre fundamentos fr\u00e1giles. Los f\u00edsicos acaban de confirmar que la materia, aparentemente sustancial, es en realidad nada m\u00e1s que fluctuaciones en el vaci\u00f3 cu\u00e1ntico. Los investigadores simularon la fren\u00e9tica actividad que sucede en el interior de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">neutrones<\/a>, que como sab\u00e9is son las part\u00edculas que aportan casi la totalidad de la masa a la materia com\u00fan. Estas dos part\u00edculas, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">neutrones<\/a>, se comportan como si en su interior, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">quarks<\/a> de los que est\u00e1n hechas ambas part\u00edculas, lucharan por escapar del confinamiento a que se ven sometidos por la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a><\/a> por medio de los Gluones que forman un oc\u00e9ano en el que se ven confinados sin remedio. De hecho, nunca nadie ha podido ver a un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">quark<\/a> libre.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">As\u00ed que, si estudiamos el vac\u00edo cu\u00e1ntico, parece que eso permitir\u00e1 a los f\u00edsicos someter a prueba a la Cromo Din\u00e1mica Cu\u00e1ntica y buscar sus efectos m\u00e1s all\u00e1 de la f\u00edsica conocida. Por ahora, los c\u00e1lculos demuestran que la QCD describe part\u00edculas basadas en <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">quarks<\/a> de forma precisa, y que la mayor parte de nuestra masa viene de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">quarks<\/a> virtuales y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a><\/a> que burbujean en el vac\u00edo cu\u00e1ntico.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-0Ww4xNg5lCA\/U3RY4cXJANI\/AAAAAAAAbVw\/3MMaY3dneZc\/s1600\/campo36+-de-higgs.png\" alt=\"\" width=\"304\" height=\"216\" \/><img decoding=\"async\" src=\"http:\/\/www.lescienze.it\/images\/2012\/07\/04\/111520805-76917866-296a-4b75-a492-b673045f1574.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se cree que el campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> hace tambi\u00e9n su peque\u00f1a contribuci\u00f3n, dando masa a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">quarks<\/a> individuales, as\u00ed como a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">electrones<\/a> y a otras varias part\u00edculas. El campo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a> tambi\u00e9n crea masa a partir del vac\u00edo cu\u00e1ntico, en forma de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a> virtuales de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>. De modo que si el LHC confirma la existencia del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">bos\u00f3n<\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>\u00a0(como ya hizo), eso significar\u00e1 que toda la realidad es virtual, es menos virtual de lo que se pensaba. No creo que hasta el momento, y, a pesar de las declaraciones salidas desde el CERN, se tenga la seguridad de haber detectado el Bos\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>\u00a0(creo que han faltado explicaciones),<\/p>\n<p style=\"text-align: justify;\">De todo lo anterior, no podemos obtener una respuesta cierta y cient\u00edficamente probada de que todo eso sea as\u00ed, m\u00e1s bien, los resultados indican que todo eso \u201cpodr\u00eda ser as\u00ed\u201d, lo que ocurre es que, los cient\u00edficos, a veces se dejan llevar por las emociones. Al fin y al cabo, ellos como el com\u00fan de los mortales, tambi\u00e9n son humanos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/_mobN8-9WKZs\/S6pzt2Zx-DI\/AAAAAAAAAC4\/R57eBcfqDHU\/s1600\/abstract.jpg\" alt=\"\" width=\"409\" height=\"303\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 Ya nos gustar\u00eda saber c\u00f3mo es, ese vac\u00edo cu\u00e1ntico y qu\u00e9 pasa all\u00ed<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/3\/32\/O2_MolecularOrbitals_Anim.gif\" alt=\"Fluctuaciones de vac\u00edo! \u00bfQue son? : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/64.media.tumblr.com\/de3f02ff1c7a505b52c9c647a9c006d1\/tumblr_inline_o7el1r07ua1rbpfuz_500.gifv\" alt=\"No\u00e9sis(\u039d\u03cc\u03b7\u03c3\u03b9\u03c2) \u2014 El antiparmen\u00eddeo efecto Casimir en el vac\u00edo...\" \/><\/p>\n<p style=\"text-align: justify;\">\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 que no se pueden eliminar 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. Hace un par de d\u00edas que hablamos de ello.<\/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;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/platea.pntic.mec.es\/jdelucas\/vacio.gif\" alt=\"\" width=\"320\" height=\"250\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No puedo dejar de referirme al vac\u00edotheta (vaci\u00f3 \u03b8) que, es el estado de vac\u00edo de un campo <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a> no abeliano (en ausencia de campos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a><\/a>icos y campos de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>). En el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('vacio theta',event); return false;\">vac\u00edo theta<\/a><\/a> hay un n\u00famero infinito de estados degenerados con efecto t\u00fanel entre estos estados.\u00a0 Esto significa que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('vacio theta',event); return false;\">vac\u00edo theta<\/a><\/a> es an\u00e1logo a una funci\u00f3nn de Bloch en 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a><\/a> sin masa, el efecto t\u00fanel entre estados queda completamente suprimido. Cuando hay campos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a><\/a>icos con masa peque\u00f1a, el efecto t\u00fanel es mucho menor que para campos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a> puros, pero no est\u00e1 completamente suprimido.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/-dCup6WVNE-8\/TZ-3CCYg4xI\/AAAAAAAAEIs\/IAYpO7sj2KA\/s1600\/punto+cero+01.jpg\" alt=\"\" border=\"0\" \/><\/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 \u00a1Es t\u00e1nto lo que hay pero que no podemos ver!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si buscamos por ah\u00ed podremos leer explicaciones como esta: \u201cEn la Teor\u00eda cu\u00e1ntica de campos,\u00a0 el <strong>vac\u00edo cu\u00e1ntico<\/strong> (tambi\u00e9n llamado el <strong>vac\u00edo<\/strong>) es el estado cu\u00e1ntico con la menor energ\u00eda posible. Generalmente no contiene part\u00edculas f\u00edsicas. El t\u00e9rmino \u201cEnerg\u00eda de punto cero\u201d es usado ocasionalmente como sin\u00f3nimo para el vac\u00edo cu\u00e1ntico de un determinado campo cu\u00e1ntico.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_nstNEcK1Wp0\/TIYLpIFsrPI\/AAAAAAAAALk\/JnoqTq10wNo\/s400\/Cosmos%5B1%5D.gif\" alt=\"\" width=\"304\" height=\"355\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRb4YcN_mzDb2X87dR4ta5EDb1LJek_iXuBSJuRaL0-pjRY2hIVUf4SbkZwzHj-u31dWDo&amp;usqp=CAU\" alt=\"Incre\u00edble! La f\u00edsica descubre que en el vac\u00edo existe esta fuerza - VIX\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El vac\u00edo absoluto no existe. El espacio que se puede considerar vac\u00edo porque no se aprecia materia en \u00e9l, est\u00e1 repleto de part\u00edculas energ\u00e9ticas que surgen de la &#8220;nada&#8221; y vuelven a desaparecer, para repetir continuamente dicha mec\u00e1nica de est\u00e1n y no est\u00e1n. \u00bfDe d\u00f3nde vienen?<\/p>\n<p style=\"text-align: justify;\">De acuerdo a lo que se entiende actualmente por vac\u00edo cu\u00e1ntico o \u201cestado de vac\u00edo\u201d, este \u201cno es desde ning\u00fan punto de vista un simple espacio vac\u00edo\u201d , y otra vez: \u201ces un error pensar en cualquier vac\u00edo f\u00edsico como un absoluto espacio vac\u00edo.\u201d De acuerdo con la mec\u00e1nica cu\u00e1ntica, el vac\u00edo cu\u00e1ntico no est\u00e1 verdaderamente vac\u00edo sino que contiene ondas electromagn\u00e9ticas fluctuantes y part\u00edculas que saltan adentro y fuera de la existencia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/qph.fs.quoracdn.net\/main-qimg-67ddda3c5a606da13d6b95bb46ad3152\" alt=\"Los planetas que orbitan una estrella \u00bfse mueven siempre en un plano  horizontal imaginario que atraviesa a la estrella por su ecuador? - Quora\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Seg\u00fan las modernas teor\u00edas de las part\u00edculas elementales, el vac\u00edo es un objeto f\u00edsico, se puede cargar de energ\u00eda y se puede convertir en varios estados distintos. Dentro de su terminolog\u00eda, los f\u00edsicos hablan de vac\u00edos diferentes. El tipo de part\u00edculas elementales, su masa y sus interacciones est\u00e1n determinados por el vac\u00edo subyacente. La relaci\u00f3n entre las part\u00edculas y el vac\u00edo es similar a la relaci\u00f3n entre las ondas del sonido y la materia por la que se propagan. Los tipos de ondas y la velocidad a la que viajan var\u00eda dependiendo del material.\u201d<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/aramadoma.files.wordpress.com\/2008\/03\/vibracion.jpg\" alt=\"\" width=\"490\" height=\"368\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Como nos dicen en este anuncio del Kybalion, nada es est\u00e1tico en el Universo y, todo est\u00e1 en continuo movimiento o vibraci\u00f3n. Habr\u00e9is o\u00eddo hablar de la energ\u00eda de punto cero que permanece en una sustancia en el cero absoluto (cero K). Est\u00e1 de acuerdo con la teor\u00eda cu\u00e1ntica, seg\u00fan la cual, una part\u00edcula oscilando con un movimiento arm\u00f3nico simple no tiene estado estacionario de energ\u00eda cin\u00e9tica nula. Es m\u00e1s, el Principio de Incertidumbre no permite que esta part\u00edcula est\u00e9 en reposo en el punto central exacto de sus oscilaciones. Del vac\u00edo surgen sin cesar part\u00edculas virtuales que desaparecen en fracciones de segundo, y, ya conoc\u00e9is, por ejemplo, el Efecto Casimir en el que dos placas pueden producir energ\u00eda negativa surgidas del vac\u00edo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/4\/44\/Casimir_plates.svg\/250px-Casimir_plates.svg.png\" alt=\"Efecto Casimir - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">De todas las maneras, en este momento sabemos tanto de la espuma cu\u00e1ntica como de nuestra presencia en el Universo, es decir, nada. Todo son conjeturas, suposiciones e hip\u00f3tesis que nos hacen imaginar lo que pueda existir a la distancia de Planck. Claro que\u00a0 en una longitud de 10<sup>-35<\/sup> metros, s\u00ed que es f\u00e1cil imaginar que lo que podamos ver all\u00ed ser\u00eda simplemente una especie de espuma cu\u00e1ntica asociada a lo que estimamos que ser\u00eda la gravedad cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F&amp;title=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F&amp;title=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F&amp;title=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F' title='Google' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/google.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/myweb2.search.yahoo.com\/myresults\/bookmarklet?u=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F&amp;t=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F' title='Yahoo' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/yahoo.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.technorati.com\/faves?add=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F' title='Technorati' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/technorati.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/meneame.net\/submit.php?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F' title='Meneame' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/meneame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/enchilame.com\/submit.php?url=https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/04\/02\/14073\/' target='_blank' rel='nofollow'><img title='Enchilame' src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/enchilame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.blinklist.com\/index.php?Action=Blink\/addblink.php&amp;Description=&amp;Url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F&amp;title=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F' title='BlinkList' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/blinklist.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/reddit.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F&amp;title=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F' title='Reddit' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/reddit.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.tecnologiadiaria.com\/2009\/07\/abrir-com-hotmail-correo.html' target='_blank' title='hotmail'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/linklove.png' alt='hotmail correo' class='book_img' border='none' style='margin:1px; padding: 0;' \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/bitacoras.com\/votar\/anotacion\/externo\/mini\/www.emiliosilveravazquez.com\/blog\/2021\/04\/02\/14073\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/bitacoras.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.wikio.es\/vote?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F' title='Wikio' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/wikio.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'   \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/friendfeed.com\/?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F&amp;title=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F' title='Friend Feed' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/friendfeed.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.facebook.com\/share.php?u=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F&amp;t=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F' title='Facebook' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/facebook.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/twitter.com\/home?status=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F: https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F' title='Twitter' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/twitter.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=%C2%BFQu%C3%A9+ser%C3%A1+la+materia%3F+%C2%BFC%C3%B3mo+puede+adoptar+tantas+formas%3F&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F02%2F14073%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a 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>\u00a0\u00ab Algo sobre nosotros Siempre hemos estado haci\u00e9ndonos preguntas \u00bb \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Aunque de extra\u00f1a y at\u00edpica figura, tambi\u00e9n, esta galaxia, est\u00e1 hecha de materia Tiene y encierra tantos misterios la materia que estamos a\u00fan a a\u00f1os-luz de saber y conocer sobre su verdadera naturaleza. Es algo que vemos en sus distintas formas materiales que configuran [&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":[234],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/14073"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=14073"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/14073\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=14073"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=14073"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=14073"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}