{"id":4781,"date":"2021-01-11T07:00:42","date_gmt":"2021-01-11T06:00:42","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4781"},"modified":"2021-01-11T07:03:03","modified_gmt":"2021-01-11T06:03:03","slug":"neutrinos-electrones-fot-luz","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/01\/11\/neutrinos-electrones-fot-luz\/","title":{"rendered":"Neutrinos, electrones, fotones, luz"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"PART\u00cdCULAS BETA \u00bb Qu\u00e9 son, Caracter\u00edsticas, Usos - Cumbre Pueblos\" \/><img decoding=\"async\" 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\" alt=\"Desintegraci\u00f3n beta - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los f\u00edsicos se vieron durante mucho tiempo turbados por el hecho de que a menudo, la <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edcula beta<\/a> emitida en una desintegraci\u00f3n del n\u00facleo no alberga energ\u00eda suficiente para compensar la masa perdida por el n\u00facleo.\u00a0 En realidad, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> no eran igualmente deficitarios.\u00a0 Emerg\u00edan con un amplio espectro de energ\u00edas, y el m\u00e1ximo (conseguido por muy pocos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>), era casi correcto, pero todos los dem\u00e1s no llegaban a alcanzarlo en mayor o menor grado.\u00a0 Las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> emitidas por un nucle\u00eddo particular pose\u00edan iguales energ\u00edas en cantidades inesperadas.\u00a0 En ese caso, \u00bfQu\u00e9 era err\u00f3nea en la emisi\u00f3n de <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edculas beta<\/a>? \u00bfQu\u00e9 hab\u00eda sucedido con la energ\u00eda perdida?<\/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=\"Una Nobel no reconocida, Lise Meitner (1878-1968)\" \/><\/p>\n<p style=\"text-align: justify;\">Lise Maitner<\/p>\n<p style=\"text-align: justify;\">En 1.922, Lise Maitner se hizo por primera vez esta pregunta, y, hacia 1.930, Niels Bohr estaba dispuesto a abandonar el gran principio de conservaci\u00f3n de la energ\u00eda, al menos en lo concerniente a part\u00edculas subat\u00f3micas.\u00a0 En 1.931, Wolfgang Pauli sugiri\u00f3 una soluci\u00f3n para el enigma de la energ\u00eda desaparecida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/tempwebmiumusersrecovery.blob.core.windows.net\/users\/20966\/assets\/a609364f82c4730e9fc443bd766d3d01\/radiacion20ionizante.jpg\" alt=\"Tipos de Emisiones\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Tal soluci\u00f3n era muy simple: junto con la <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edcula beta<\/a> del n\u00facleo se desprend\u00eda otra, que se llevaba la energ\u00eda desaparecida.\u00a0 Esa misteriosa segunda part\u00edcula ten\u00eda propiedades bastante extra\u00f1as.\u00a0 No pose\u00eda carga ni masa.\u00a0 Lo \u00fanico que llevaba mientras se mov\u00eda a la velocidad de la luz era cierta cantidad de energ\u00eda.\u00a0 A decir verdad, aquello parec\u00eda un cuerpo ficticio creado exclusivamente para equilibrar el contraste de energ\u00edas.<\/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=\"Part\u00edcula beta - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sin embargo, tan pronto como se propuso la posibilidad de su existencia, los f\u00edsicos creyeron en ella ciegamente. Y esta certeza se increment\u00f3 al descubrirse el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y al saberse que se desintegraba en un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y se liberaba un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, que, como en la decadencia beta, portaba insuficientes cantidades de energ\u00eda.\u00a0 Enrico <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a> dio a esta part\u00edcula putativa el nombre de \u201cneutrino\u201d, palabra italiana que significa \u201cpeque\u00f1o neutro\u201d.<\/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:ANd9GcTc_uW7mPzCrXEULvCc6tjXTshpZV0_yjVIYQ&amp;usqp=CAU\" alt=\"La Desintegraci\u00f3n Radiactiva, Part\u00edculas Beta, La Desintegraci\u00f3n Beta  imagen png - imagen transparente descarga gratuita\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> dio a los f\u00edsicos otra prueba palpable de la existencia del <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>.\u00a0 Como ya he comentado en otra p\u00e1gina de este trabajo, casi todas las part\u00edculas describen un movimiento rotatorio. Esta rotaci\u00f3n se expresa, m\u00e1s o menos, en m\u00faltiples de una mitad seg\u00fan la direcci\u00f3n del giro.\u00a0 Ahora bien, el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> tienen rotaci\u00f3n de una mitad. Por tanto, si el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> con rotaci\u00f3n de una mitad origina 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>, cada uno con rotaci\u00f3n de una mitad, \u00bfqu\u00e9 sucede con la ley sobre conservaci\u00f3n del momento angular? Aqu\u00ed hay alg\u00fan error. El <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> totalizan una mitad con sus rotaciones (si ambas rotaciones siguen la misma direcci\u00f3n) o cero (si sus rotaciones son opuestas); pero sus rotaciones no pueden sumar jam\u00e1s una mitad. Sin embargo, por otra parte, el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> viene a solventar la cuesti\u00f3n.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.quimicaorganica.org\/images\/stories\/determinacion\/rmn\/momentos-magneticos.png\" alt=\"Resonancia magn\u00e9tica nuclear (RMN)\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Supongamos que la rotaci\u00f3n del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> sea +\u00bd. Y admitamos tambi\u00e9n que la rotaci\u00f3n del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> sea +\u00bd y la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> -\u00bd, para dar un resultado neto de o. Demos ahora al <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> una rotaci\u00f3n de +\u00bd, y la balanza quedar\u00e1 equilibrada.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/experimentosdefisica.files.wordpress.com\/2018\/08\/espin-electron.jpg?w=640\" alt=\"F\u00edsica del Esp\u00edn Nuclear \u2013 Experimentos de F\u00edsica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">+\u00bd(n)=+\u00bd(p)-\u00bd(e)+\u00bd(neutrino)<\/p>\n<p style=\"text-align: justify;\">Pero aun queda algo por equilibrar.\u00a0 Una sola part\u00edcula (el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>) ha formado dos part\u00edculas (el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>), y, si incluimos el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>, tres part\u00edculas.\u00a0 Parece m\u00e1s razonable suponer que el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> se convierte en dos part\u00edculas y una antipart\u00edcula.\u00a0 En otras palabras: lo que realmente necesitamos equilibrar no es un <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>, sino un antineutrino.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Desintegraci\u00f3n beta - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El propio <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> surgir\u00eda de la conversaci\u00f3n de un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> en un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>.\u00a0 As\u00ed, pues, los productos ser\u00edan un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> (part\u00edcula), un positr\u00f3n (antipart\u00edcula) y un <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> (part\u00edcula). Esto tambi\u00e9n equilibra la balanza.<\/p>\n<p style=\"text-align: justify;\">En otras palabras, la existencia de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> y antineutrinos deber\u00eda salvar no una, sino tres, importantes leyes de conservaci\u00f3n: la conservaci\u00f3n de la energ\u00eda, la de conservaci\u00f3n del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y la de conservaci\u00f3n de part\u00edcula\/antipart\u00edcula.<\/p>\n<p style=\"text-align: justify;\">Es importante conservar esas leyes puesto que parece estar presentes en toda clase de reacciones nucleares que no impliquen <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> o positrones, y ser\u00eda muy \u00fatil si tambi\u00e9n se hallasen presentes en reacciones que incluyesen esas part\u00edculas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las enanas blancas, posible origen de la vida en el universo\" \/><img decoding=\"async\" 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alt=\"Museo de Astronom\u00eda y Geodesia\" \/><\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n en el proceso de formaci\u00f3n de las estrellas enanas blancas primero y de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> despu\u00e9s (cuando las estrellas moribundas tienen varias veces la masa del Sol), se forman Nebulosas planetarias y Nebulosas ordinarias, y en ambos casos,<\/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=\"Qu\u00e9 son las estrellas de neutrones?\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Estrella de neutrones - EcuRed\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">el Principio de exclusi\u00f3n de Pauli para los Fermiones, hace que se degeneren los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> para estabilizar a las enanas blancas, y, se fusionen <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> para formar <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que conforman la estrella del mismo nombre.<\/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=\"Reacciones nucleares en los interiores estelares\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Las m\u00e1s importantes conversiones <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>-<a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> son las relaciones con las reacciones nucleares que se desarrollan en el Sol y en los astros.\u00a0 Por consiguiente, las estrellas emiten radiaciones r\u00e1pidas de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, y se calcula que tal vez pierdan a causa de esto el 6 u 8 % de su energ\u00eda.\u00a0 Pero eso, ser\u00eda meternos en otra historia y, por mi parte, con la anterior explicaci\u00f3n solo trataba de dar una muestra del ingenio del hombre que, como habr\u00e9is visto, no es poco.<\/p>\n<p style=\"text-align: justify;\">Desde que puedo recordar, he sido un amante de la F\u00edsica. Me asombran cuestiones como la luz, su naturaleza de un conglomerado de colores, ondas y part\u00edculas, su velocidad que nos marca el l\u00edmite del m\u00e1ximo que podemos correr en nuestro Universo, y en fin, muchos otros misterios que encierra esa cosa tan cotidiana que nos rodea y lo inunda todo haciendo posible que podamos ver por donde vamos, que las plantas vivan y emitan ox\u00edgeno o que nos calentemos.\u00a0 Realmente, sin luz, nuestra vida no ser\u00eda posible.<\/p>\n<p style=\"text-align: justify;\">Entonces&#8230; \u00bfQu\u00e9 es realmente la luz?<\/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:ANd9GcTDn9ZE8dD1er7Vq42MNR_ZfzXOpWR0oUCGAg&amp;usqp=CAU\" alt=\"Miden, por primera vez, la luz de todas las estrellas que han existido en  el Universo - PDM Productos Digitales M\u00f3viles\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT9GHqTjKFBsoUPvsPKhWq0ebzWQIT6o36SOg&amp;usqp=CAU\" alt=\"Astronom\u00eda | Hallan una galaxia que se cre\u00eda que no pod\u00eda existir en el  Universo | TECNOLOGIA | EL COMERCIO PER\u00da\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTUmsEZYi12cIxace1hpvO-fFZ84UfzTjre2w&amp;usqp=CAU\" alt=\"Aura Luz De Estrellas En El Universo, Ilustraci\u00f3n De Fondo Fotos, Retratos,  Im\u00e1genes Y Fotograf\u00eda De Archivo Libres De Derecho. Image 36758943.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTciaN5zCenySz-Ae4QvaPj_K5k4Fu6v5HELA&amp;usqp=CAU\" alt=\"La expansi\u00f3n del universo se est\u00e1 acelerando m\u00e1s de lo calculado?\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La Luz est\u00e1 presente en m\u00faltiples acontecimientos cotidianos del Universo<\/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=\"La velocidad de la luz: inmersa en la oscuridad | www-revista.iaa.es\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRp_PSgV8VCdCjxDygE1FmRxkTQrCSclf92MQ&amp;usqp=CAU\" alt=\"El Universo: La Velocidad de la Luz en Escuchando Documentales en mp3(26\/09  a las 12:57:10) 44:09 13059657 - iVoox\" \/><\/p>\n<p style=\"text-align: justify;\">La Radiaci\u00f3n electromagn\u00e9tica (mediada por Bosones que llamamos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> o cuentos de luz)-<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, al contrario que los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, se juntan para formar resplandores luminosos en energ\u00edas<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Explicaci\u00f3n a c\u00f3mo se hizo la luz en el Universo\" \/><img decoding=\"async\" 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\" alt=\"Cient\u00edficos explican c\u00f3mo se hizo la luz en el universo | RPP Noticias\" \/><\/p>\n<p style=\"text-align: justify;\">La luz es la que posibilita que el Universo sea transparente y podamos ver los objetos que contiene<\/p>\n<p style=\"text-align: justify;\">Sin la presencia de luz&#8230; \u00a1ser\u00eda otro Universo! Cuando se liberaron los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, todo fue transparente.<\/p>\n<p style=\"text-align: justify;\">Muchos (casi todos) opinan que es algo inmaterial. Los objetos materiales, grandes o muy peque\u00f1os como las galaxias o los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, son materia.\u00a0 La luz, sin embargo, se cree que es inmaterial, dos rayos de luz se cruzan sin afectarse el uno al otro.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, yo que, desde luego, no soy un experto, opino en cambio que la luz, es simplemente una forma de energ\u00eda lum\u00ednica, otra forma en la que se puede presentar la materia.\u00a0 Nosotros mismos, en \u00faltima instancia, somos luz. Es decir, la luz podr\u00eda ser la respuesta a todos nuestros enigmas, toda vez que, la luz, creo que es el estado m\u00e1s alto y sublime que puede ocupar la materia en el orden del Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAATIAAAClCAMAAADoDIG4AAABDlBMVEX\/\/\/+SkpKMjIyLi4uPj48AAAAAb\/\/J\/9jP4P9yp\/8A\/0Ny\/5G0tLSfn59ERET6+vq6urrY2Njx8fHS0tLu7u7o6OjLy8ujo6OpqanAwMCWlpbf399dXV3V1dXGxsbj4+NycnKAgIBNTU19fX1VVVVra2s8PDyNtv9hYWFGRkZvb2\/5\/\/rm7v4NDQ0oKChK\/3Wcv\/\/y9v40NDQAeP\/Y5f\/Z\/+Sq\/7toof+gwf+uyf\/i6\/8XFxcmJiaCsP9a\/4Bdm\/\/t\/\/Ti\/+zG2f670v9Gkf8A\/3VEj\/88\/mu3\/8WX\/7KB\/6MAdP+V\/6pv\/44A\/08g\/1\/E\/88A\/jQAaP\/Q\/t48\/4l8\/52T\/8Alhf+0\/9AZgP+a6EyjAAAVVUlEQVR4nO2di3\/SSNfHD0lYYU0Ycr9BEq6lla2li1ZQpKW1VVfXfV7r+jz\/\/z\/ynskFaMslIaTayu\/TAglJZvLNzJlzJpMBYKeddtppp0cmcfkK+V4zklRaHl\/k\/NLv75zY1lSbfZQ4+spOl5uZJboNySUNM9vBTxJdJAQkEi3gJ9LBJSJtLz3ip4F\/PqFpMvQjhwkRf5PO9tLLQJpcA2Lhf6dRIWpT9wSr5UKjcQDVA6EjmW2LiE2PXX+gmGIRjaR1OjIic5uNBhDPckgDjE6tA6JQk8Gs1I63llwW0mRBssgBCA7IrJIDhQGFrzYkVhPLIJvgAdQBGva20rN5LE1tV6wgspYElmy5WMJqBBPxgBhljib3c1dMTVN0zDywIqieYoGaA7Vs1nRdqZoU2YF\/Atb2DDJXdaBuCCZFRoB3GrRS1qQWRdYUnRqtlZWtpZaFHAcqDmbTrYsVUeWA\/vGkYdsg+6WsI4KQ0\/a3lyCPPCzTVdD88zW5TkTPdrFidky+DhWZaYDHm6+3l1wGUlVQCWAToAgukCpIIkg21hCDKC4oKkgCfmuQ7SVIHHzRBJt6ElUdD6zqVfrZMEUgQhVb6HI5u2Z6p5122mmnqcrhW2TjJd+jWOSJ0S1scVUsQLdwq\/4Wrqj4a8LDRu+gBg6L3wz44v21W4wwspcXvNWiTKv0HAgfLJjzjaVXcw\/z+by3\/Fj7vHqMW+ig7OMbOltQD6OfdivcRDT8NyJE+\/hfaOElKm96FptJ9K+fYibaSbYxPlYdEiBzHQmR0fyjUy5qIHk8+hqOGmzr5fM1zank69HOJFK0ot3OW7bYypv5mmjX8haWoby\/s5wPSpXkaIhME0NkGmb5QMHUFQnLnQpOSyMga6kwJFHN75BoLO+WWCBWN0tQ9bSWj0xraSWilDTPQU\/TsHgLOFlSm3IzKANe3r8onfD0Qc1HUsLDlfJV+vY62OL4DVKl3Ka5Upqyx4NXrmk+slYZQw9PMJtgaNDUOopbUzFL\/EE6EAlOv4G1iVRohKb4151eX0lZuc8+DYgajNGWMGCGjgSOIeWANDGeKelCGwwFciK4QVzu5f3Divmw40ay9EBCVMzaQaxTb\/tvjT\/oTof0Y97v3wEDQ1mDHBtMDRCZ4tEIFvmwKi+LTeOgDBbQcPNA3RaTNWq4mGFDQ+Oh80hPavECZtBY2ZVSoshYlwQV03OBL0sMqAeIrENNtq74EbtfUiJkUn5pEBgia84hk\/PUo8+7\/hq+TGOJGq3RiEyq0Gt2QMCT+Kpo0F4hRIZZqtxXY9BQGRsBhBcayqEFN1YZN+OALSEhPBWKTK1bTVDeWE0FkWkN3gGnIZK6VQ9OYYpsaVfDAmTwGotoJ4xSSdPa5zFq5W2\/Ylq1Vhm8gxoLvAw1HYt0iwf+oCEsPHgGarhqzbYoMstj20AaaDbEFltf2R4Epjvo5oOo0w9mPYCEhCthikzJh62fUq8EakZbLEIm5BHytCUMejKlwB8JE8VXRBZ0ZUpz\/kj2arjQwCJdARsz7nfTdaR9CZgNGm4i1hasDZHx+cBPQE8iRFZZhUzJy3x+DQWJ3VqPXCJ5NmhNWiXJG6d2CLaDS57F5zdAppQXnaPnH0rJ55eamkXIoHJQ8tak5\/ygOyTodRPFvz8j8a4NpExP0CxLW2t+0C97wx7kV1yD48DK1YOu6NCzcPL5X7Y7x3utILXOivO39OAtaGH58J5Bjck6Z9uQstod20zeHxkc9KcRz2dw0MeNrLxDllTZIEsUvj40ZYKscRhnq\/tzRLerTJCtTRTDQzBjcf0J9YOQoQ\/vtYD4faz4QtQHVOR+DDKdBTvXAddiNbByPGhC4766cdLrhyDjnQ7UlCYQ+sFz0Ts0+HvrlEitrJCtrGi8qRkeNOFAFisYr7Wgrhq\/PDLVW\/UtX4a8Q\/tZTaEJttuButzaIWus+tZ1aZ+AQ7uGNTANCSRD+zGdOpvohyB72LqBzBSxBPgrHGu60va7hqJl0o512F8GmesBsH4nnjZnWqgld6bLdYijXwYZNAkiEes1ikwvcWhs2rpqgFFv6VBpmqA2vR2ym8gMUxbg2GXLsu54YBkOnrnI2RVAH0Cy30BbUUuxDvvrIJMaNcVtWzlZNgQH3Bod+yrmcBtNF+vCG\/Q+Yw7p\/XWQ0cAPSqYsaYLdlpuaWNJEm1WO5ZZuNrQ8NHkjXjCtLrrx9Eh0C5mNbSYxBEWtgi1UcVnQJA1EwRGhbJj4FR9v8It6aOViijOyOK8MlZFfRsTYsuO5LT+PfkhYflPxGpSfRztkibVDllgLkEnREKfp4zXZPvjyCJCRO8iyfbzqwSNTPa6DLzQMt6qu54+MrYAFkmG3vEy8rQePrG1rTajbFk+RgWvSIWIV2Aelg9Qy6Qd86MjUDpCOdNjwyohM5JserZQVDNalDgZQmWThoSODtlyuw36V3iXLiQeaQ3sumlCqCjmyr7pZZOHBI1NZnQeFq9kAjirRBQAD1wogs2wti+G8Dx7Z\/euRIbuPQeKPDNl9zBHwyJDdx+nskCXWDlli7ZAl1g5ZYu2QJdYOWWLtkCXWDlli7ZAl1g9ARlR38weRUiOTVDdlIJoIGVHc1KO3ZYFjWcbadBBgSmQOTZ0TUg2nToBMMiyWZXMpJ8kwWMEwGI7ZsKClRJZjdcNgOS7NhU+ATKxZhmFxbLIpPm7Lv8AKx2x4lJTI\/NRtjknzMG6SUubbAIPjUiQXSd\/kwXCqrZj\/HJNmXpTE5l9m2PQPo6gsu+F1XoPsxkyBwdykdyUybJqbAolnIxQ4PUVygYjFbXa7TCK8IS1v8CRSIko045Mj5DhOWPDwM1qFzcc7ET+NRLuY6a5QkKzAWps19Dydh2d5OaOzPkXTMFRr2Fax3N3SrFisvnk9IX9gEomGS5kb16iZ3Byz8byRzfzyGVPwyHg6UbOiinTuEIHL3dqmym5qRgM5mEaCQkMM1kpdxhyG44kkrahfK2Svzi97G6jG3JqguMxwJk1983JWySe4o+xanOVuerKRqFeE7iRb2+zuWm1lfsltoDxn3VjOMVzOT33zJlNdNwPLnESWy+V8A5GmyTSEUOsds0XJrLlet4hVmcgDC49lhYmnmbY4QT3TovRiWM8pmKmS12gnhZUOhN5EaLfEDdubQHziUGWDp8LQ7N4ax5x4viCNTTvFkMlOXVadsTbnX2ZzCXe22eR+BUXG3FDS81cZxlm\/1QoRjGRpmsHkWBaz8cgEOXHesZYxSSmDgAVLviEtYeEWNvF2FduOunbcHJez\/MH8ft5dlt1wSiOJ2cArwUuU1F3GUmat32qFZJb2dRCep1WLyAb15J2QhuTo2Orqzi3zZBscw7IMk+Np8O3QltlXcLn55Nc9kDFtdIMZQIlo8mXtTvcRsZ3y3Ho3sVlJiwxDKn8WWJYR6FNJDDWNHJPzC4rGhYvcfLmRDNqg+4wYGtL5rp80c4kkdmksbq6aolBlpsVToHnSLHotGFa4YayI6a\/mGMYKoRlcQgBpkaH9oBWZMDkOrTjmEI0hdXFs37GbXwzl+g6XZRiGzrELo2D+TiAw\/YZdUYmMmYEQkIKfOusnPmdqMaCh7h4t5Gw1ylBCS5AWmRUE\/xQZVjdLkwhRykwOD2owjF7FRRVrWm5a1xRcYIzgwhN1YXFafg78iqZBYWaFk54Ux\/C2JLk0L7PQ0WaxzJddrLhK1ahOt05mzVIiU9jABUVkNDPhWg0BCrNTKHOzfi9Mb20Day07h1XInLm+LkyEi9xLF68XE3Wa0PV3jJvGMIl8wTjIpLuKcqcxXDB3Ny08szKjY964qQ0hs6fWZLzMa5s1RLy4AViFbL6vi57U9AguJhmaQKzy3F06ynLjuSSl9cgMlrmlyFef2k5aMedQYDFjqrNFfpoI+jTrXVWRYRb7lyuQEZabFV7hRm+uEQGUmMW9vEtL9WLFQcZzt0OEaRWMUkNkzFxbbTM5du5yOlgG\/Q9oybj1IevSy74Cmc3MpS9w8wegmQlmFqdt1AIZS9ubhYqFzLoTh4bnLbEhAYpsLoBW2Rw75xFrEbIq5n59gIIl5hYa4lBp6DVr\/qe7tcuZvxV2E5nEhXnDS7+wODnMguq6XBSZos4pke+P5SGoDjGRmdzUFK\/SnZqi1Hx7QJsYqtrdTGLdn532TWRghUXbWtLyyMk6sIWwn2iqRBGeyzKBPxATGR+vfb4Tg0mCP9+6lQtmXhfuIkOjOrsWt5AJoZ21bhjYmcT5Sh0nd7c6MhIhQwuSBTJ9iUO+wpbd2OU2Ms5HRqzcYjRidBbxlK6U2dmUMn1JpL8pslnFXIjGTozMIjeUYGdEE4KKiawcz5Ytu5+4AtmKikkil9Facic5ecVce93du7MDhC60FHlDMZFpUXu\/WtwS87ACGT\/v\/t5EpnBhjKsvOW41sflP4coSLnRgYyJzY\/llhF2y0QpkDsctazFp+ObjdKIPtxSFMDEVyy9juFuaev9R2xYTGeTmIvSlmrbDdzKyvCfjxliEm96\/FYVryhLvf3nXyULFQebwdxThicLBuMhMJkabjHHy4qvu8EuDwRu9bML8TCxYtqK+J3TzuQV2IeFQjJQ9GSIbhINxkWFDn1vb3Wxs0jU+7\/7Sngw9TJ\/WxoiIwmIhn1r66Y+LscluXqRERpjA7MRFRnuscpxQDYqmai4KVKSNxrSZ3Ox2u+D3+vJV1dV0JDaLC2RMnTWqiiSpMh8hRuc\/0WDJtF2MoR2IjQyNDhYBhhV0gQ61XIQs7OhNKJWZufZYMWWB8W8woFczf2dUpL2ytLcWW7So7C3zApcpLTI1uCG0DtmcgVV11r8jQG8ALHw+OmFfTCR9ZpEE6uabOZZSs25WOtr3z9Cuf8YKbd98d24sUe9\/kwxOFRgewlncXPym4uI8spw1f13csuUHGlZ5kTskbnA39tZ+gu\/mE9sxNfdu+6xWHdOxp9njk472TH1TLvFF8kUUZUl\/C9mwkM1XMPTLYkdASuJRZbSUmTdVTjYqwkzW27RO5Y0Pp079jCTIdCbpYE8huqc456cmvV3OCGmHscyE1WthB00cmVG7kQCZucwHXC7htmOfHJlkbTokYIH0NEPvjXAMTHxk9gZXiDfuSE+KXdniL2WRVENiwmdhEpQyPt0QnEejJLZsJ1\/3hexB\/aLyaglLul+3LOn1A\/phlDWy2Np9IKvlt\/HI088h17Xvoc7Y+Xz+4fyWzE+hNiKLN338ToGIbLdd8fFYs\/tR4kfxdtroef+nVy+2nY+ZXl69X\/Ht5UV2KcPo+zDGVhshe\/t7hsg+\/P5yxbe\/\/ZldynDyWz\/GVg8N2V87ZHf1WJG9f5KVvn5cjex\/\/UJW6o8zRPb370mUbOvf19iy35Lor78SbZ0dsk+fnybQ57+\/JNn86ed\/ViR9Ukyi8Z+XibY\/6WaFLKF+f34PiSxU\/7e97R\/0HpA9+3HICjtkSbVDllg7ZIm1Q5ZYDxbZf66yT2SxCv\/3MJE9Nt3HdPKPTA\/nl5d\/hFTbXjSEa8k0Ukq6CQrhxZN0+6dRYWmo+Gq6SSwjd1xjFwwqI174wSE33u2UP\/nz7TTd\/mnUW3o7oxd9iIfMv5WkKhoeT1NBkWSQNFWSFJDpAC21VJZA1EDZL0uSZoPNrjncTF+\/wrOzry8Azp48gxenL3DFGbyA0yd+r9qpvxJf4PT06zN4cgZnZ\/88C4rhKS7BkzSdb+fjCZwPxgXoFvegPyiS85OjQr\/QOynSPunB+Ah6xWIPRid93OIES9lkvEdgcjI6guLJZN3RSwznQMVjW3BgVFT+UHBL+r4js2AITQD5OKcILa4jtjlVNA54NzayTx+fvj\/9+8O7J2fXL6\/h6vrJh6cfvsAX+Pry83vESFdeP\/34Gdl8+Xj6+eXbs29PP72Df68\/PYd3L\/8L7z5dr+rtWa1CsXtBiue9Sxj3jwaFi17\/BI4G5wPo9i\/x6153NCmeA9Atehf9Hpz0SPfoFe4zOILu8HLdzbV9WVShQqAk5SuHepmHnAy6U+WIV3mNX3ckaAN4yoECWrNSU2Mj+\/vt8+vTa3j5\/uPV298B3dZ39O8K\/nn79hsCxZXPrp\/RlU8+wYsvb7\/8++0Mvr3A5W9frz+efv3m77ChXp2MRr1iFy5630ejyeQVDM6x0E3OsSxRZOPReNDdK5ILgL3JGFecQLFYPJoMoH\/UvRx97605vF8xKwjG\/\/lFngcBqWlVyzCgTfxvSgrUSUuBNyA24iN794yWJXj58tN\/cQmRXQXIsJw9BfhA7xddnz4LkOF2AE9f4IrnZ4B\/p19wzYvrDYEB9E+GQ8A6eAkXhWFvcgT9i+FocH6OJe47fv29Wxx0u+P+6Kh\/SS7O+4js+3Bvr3c5HB0VRsP\/rUNWapfqtCyVwGi3bURGKvtNRKaU9iky\/o0slto8mG80o13n4iN78u7qPS1lL+H66hqeo7n68vYdovtw9fwj+v505RQZrrw6+3Z99QHO3l39C8\/xA26Wwpj1947gvAcD6B3tDYcFrKpHe+fDPjl6hfURjfx5fzJCkzXY69ItyDkM9wYF3AtfBnuDdcgWqZWNX3a2Mqp8epZJor7IpHAZp2t1Q6mldia\/WP3h6u1KKB+zRDZ4lSGxnXbKRO6yUdSi\/0jSoxwDNJna+MEmuzvLHsMxqFHjg3GT9zEW8B41nCKbizx7rxZtukCuKSARWpYU+kdUfwQjwTW8oRKQCBAXg05egmx+IDULnY+oN9HFAAhdfvw4nKCTMSpAD92v7gS6k0mvMBnhX9f3RDCAOseX0eUrKIzWFjvSbNR1aHEYAKCfrzTJYa2N0aV7XGuTcps5lnKaVGE9t92R+fpB4x5OdxvqdovojV30u70x9Efoio27J3tdDKAmhQsYw1FhD33X7neMB3CpWBgc9b4Pi5PCSa97OdxbV9bKAmiC0268kcH\/fWJS8StqQ4SygeFT2RCqQqWRp7\/8jJFTZ\/PffLlXnYwvsGxNikdkDENEhhHAYIKxJMZIY7LXHQMi60OxRyiyP0\/GR70iDAbdEcZV0BuvObjJgak7Of\/p6ja4rRAZ64BeLhsgmELVKuO3rEyR1R+GRcOAnMbdvd733iUG3IhsD15NYIxB+PAChuMBRVZAhD2KbNwn0D2hyMZkeEGr6Rp19tsCeCUMJkE\/PhalOqUIyv5+B\/jD\/QpYMqnvt0B7zcuH7Ux+UzwDnZ8coVk\/Qm79IiUwPIdJH171ehivYzDeg\/Pu+RAGPTT4r6A3Oin0BjApwNEIS2bcNmC5cml+MuSXVKv9MOriTjvt9Evq\/wFLdPXXZoc+zgAAAABJRU5ErkJggg==\" alt=\"Respuestas cortas (I): \u00bfPor qu\u00e9 la luz no tiene masa, si tiene energ\u00eda? \u2013  Ciencia de Sof\u00e1\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Aunque es cierto que la luz tiene energ\u00eda, las part\u00edculas que la componen, los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, no tienen\u00a0<em>masa en reposo. Decimos que, precisamente por eso viajan a la velocidad de c. Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, la luz, nunca est\u00e1 en reposo, siempre se mueve y, precisamente por eso su forma \u00fanica es energ\u00eda.<\/em><\/strong><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Est\u00e1 claro que, los estudiosos de la \u00e9poca antigua y medieval estaban por completo a oscuras acerca de la naturaleza de la luz. Especulaban sobre que consist\u00eda en part\u00edculas emitidas por objetos relucientes o tal vez por el mismo ojo. Establecieron el hecho de que la luz viajaba en l\u00ednea recta, que se reflejaba en un espejo con un \u00e1ngulo igual a aquel con el que el rayo choca con el espejo, y que un rayo de luz se inclina (se refracta) cuando pasa del aire al cristal, al agua o a cualquier otra sustancia transparente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/cdn.quecuriosidades.com\/wp-content\/uploads\/2018\/06\/espectro_luz_visible-e1431479293853.jpg\" alt=\"El espectro visible de la luz\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando la luz entra en un cristal, o en alguna sustancia transparente, de una forma oblicua (es decir, en un \u00e1ngulo respecto de la vertical), siempre se refracta en una direcci\u00f3n que forma un \u00e1ngulo menor respecto de la vertical.\u00a0 La exacta relaci\u00f3n entre el \u00e1ngulo original y el \u00e1ngulo reflejado fue elaborada por primera vez en 1.621 por el f\u00edsico neerland\u00e9s Willerbrord Snell.\u00a0 No public\u00f3 sus hallazgos y el fil\u00f3sofo franc\u00e9s Ren\u00e9 Descartes descubri\u00f3 la ley, independientemente, en 1.637.<\/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=\"Newton y la descomposici\u00f3n de la luz\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los primeros experimentos importantes acerca de la naturaleza de la luz fueron llevados a cabo por Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> en 1.666, al permitir que un rayo de luz entrase en una habitaci\u00f3n oscura a trav\u00e9s de una grieta e las persianas, cayendo oblicuamente sobre una cara de un prisma de cristal triangular. El rayo se refracta cuando entra en el cristal y se refracta a\u00fan m\u00e1s en la misma direcci\u00f3n cuando sale por una segunda cara del prisma. (Las dos refracciones en la misma direcci\u00f3n se originan por que los dos lados del prisma de se encuentran en \u00e1ngulo en vez de en forma paralela, como ser\u00eda el caso en una l\u00e1mina ordinaria de cristal.)<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> atrap\u00f3 el rayo emergente sobre una pantalla blanca para ver el efecto de la refracci\u00f3n reforzada.\u00a0 Descubri\u00f3 que, en vez de formar una mancha de luz blanca, el rayo se extend\u00eda en una gama de colores: rojo, anaranjado, amarillo, verde, azul, y violeta, en este orden.<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> dedujo de ello que la luz blanca corriente era una mezcla de varias luces que excitaban por separado nuestros ojos para producir las diversas sensaciones de colores.\u00a0 La amplia banda de sus componentes se denomin\u00f3 spectrum (palabra latina que significa \u201cespectro\u201d fantasma).<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> lleg\u00f3 a la conclusi\u00f3n de que la luz se compon\u00eda de diminutas part\u00edculas (\u201ccorp\u00fasculos\u201d), que viajaban a enormes velocidades.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/0f\/42\/c7\/0f42c76e5da04f83f1d6c3fecd2dd55a.png\" alt=\"Pin en CarmenRold\u00e1nTEOR\u00cdAdelCOLORparaESO\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Le surgieron y se plante\u00f3 algunas inquietudes cuestiones. \u00bfPor qu\u00e9 se refractaban las part\u00edculas de luz verde m\u00e1s que los de luz amarilla? \u00bfC\u00f3mo se explicaba que dos rayos de luz se cruzaran sin perturbase mutuamente, es decir, sin que se produjeran colisiones entre part\u00edculas? Claro que, cuando se hac\u00edan estas preguntas no sab\u00edan que, la luz se refracta y toma velocidades distintas seg\u00fan el medio en el que viaje, y, precisamente por eso, nosotros podemos ver los objetos cuando la luz incide en ellos, de otra manera, estar\u00edamos ciegos.<\/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:ANd9GcTXimiJLvkGxAPeFu3ckAtHVXM6SsrpqhouXg&amp;usqp=CAU\" alt=\"Christian Huygens (1629-1695). Dutch Mathematician And Physicist. Huygens  Investigating The Laws Governing The Impact Of \u2026 | Wood engraving, 19th  century, Century\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En 1.678, el f\u00edsico neerland\u00e9s Christian Huyghens (un cient\u00edfico polifac\u00e9tico que hab\u00eda construido el primer reloj de p\u00e9ndulo y realizado importantes trabajos astron\u00f3micos) propuso una teor\u00eda opuesta: la de que la luz se compon\u00eda de min\u00fasculas ondas. Y si sus componentes fueran ondas, no ser\u00eda dif\u00edcil explicar los diversos difracciones de los diferentes tipos de luz a trav\u00e9s de un medio refractante, siempre y cuando se aceptara que la luz se mov\u00eda m\u00e1s despacio en ese medio refractante que en el aire.\u00a0 La cantidad de refracci\u00f3n variar\u00eda con la longitud de las ondas: cuanto m\u00e1s corta fuese tal longitud, tanto mayor ser\u00eda la refracci\u00f3n.\u00a0\u00a0 Ello significaba que la luz violeta (la m\u00e1s sensible a este fen\u00f3meno) deb\u00eda de tener una longitud de onda mas corta que la luz azul, \u00e9sta, m\u00e1s corta que la verde, y as\u00ed sucesivamente.<\/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=\"Sabes cu\u00e1ntos colores ve el ojo humano? - El Blog de Medical \u00d3ptica Audici\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo que permit\u00eda al ojo distinguir los colores eran esas diferencias entre longitudes de onda.\u00a0 Y, como es natural, si la luz estaba integrada por ondas, dos rayos podr\u00edan cruzarse sin dificultad alguna.\u00a0 (Las ondas sonoras y las del agua se cruzan continuamente sin perder sus respectivas identidades.)<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"LA LUZ\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero la teor\u00eda de Huyqhens sobre las ondas tampoco fue muy satisfactoria. No explicaba por qu\u00e9 se mov\u00edan en l\u00ednea recta los rayos luminosos; ni por qu\u00e9 proyectaban sombras recortadas; ni aclaraba por qu\u00e9 las ondas luminosas no pod\u00edan rodear los obst\u00e1culos, del mismo modo que pueden hacerlo las ondas sonoras y de agua.\u00a0 Por a\u00f1adidura, se objetaba que si la luz consist\u00eda en ondas, \u00bfC\u00f3mo pod\u00eda viajar por el vac\u00edo, ya que cruzaba el espacio desde el Sol y las Estrellas? \u00bfCu\u00e1l era esa mec\u00e1nica ondulatoria?<\/p>\n<p style=\"text-align: justify;\">Adem\u00e1s de todas esas preguntas podr\u00edamos plantear unos miles m\u00e1s, ya que, en realidad, nadie sabe dar una explicaci\u00f3n auto-consistente dentro del \u00e1mbito puramente cient\u00edfico que nos diga, de una vez por todas, qu\u00e9 es, en realidad la LUZ.<\/p>\n<p style=\"text-align: right;\"><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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F01%2F11%2Fneutrinos-electrones-fot-luz%2F&amp;title=Neutrinos%2C+electrones%2C+fotones%2C+luz' 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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