{"id":28037,"date":"2025-07-11T06:14:46","date_gmt":"2025-07-11T05:14:46","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28037"},"modified":"2025-07-11T06:15:11","modified_gmt":"2025-07-11T05:15:11","slug":"%c2%a1la-luz-%c2%bfsera-el-alma-del-universo","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/07\/11\/%c2%a1la-luz-%c2%bfsera-el-alma-del-universo\/","title":{"rendered":"\u00a1La Luz! \u00bfSer\u00e1 el Alma del Universo?"},"content":{"rendered":"<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/img.huffingtonpost.es\/files\/og_thumbnail\/uploads\/2024\/04\/18\/representacion-virtual-de-espana-vista-desde-el-espacio.jpeg\" alt=\"Ni la Gran Muralla China ni las pir\u00e1mides de Egipto: la ...\" width=\"741\" height=\"416\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 \u00a0 \u00a0 Ha solicitud de un Centro Educativo, vuelvo a poner este trabajo antiguo<\/strong><\/p>\n<p style=\"text-align: justify;\">Se dice que Espa\u00f1a es uno de los pa\u00edses m\u00e1s fotografiados por los astronautas. Y no es precisamente por su contraste de colores, sino por la cantidad de luz que desprenden las ciudades durante la noche. Es la llamada contaminaci\u00f3n lum\u00ednica.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/2.bp.blogspot.com\/-wM375XxPNHU\/TZ8BDsP2zzI\/AAAAAAAAAE0\/1tLkgb9YReI\/s1600\/valencia.jpg\" target=\"_blank\" rel=\"noopener\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-wM375XxPNHU\/TZ8BDsP2zzI\/AAAAAAAAAE0\/1tLkgb9YReI\/s1600\/valencia.jpg\" alt=\"\" width=\"590\" height=\"311\" \/><\/a><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Por \u00faltimo, el exceso de luz afecta a la\u00a0<strong>flora y fauna nocturnas<\/strong>, que precisan de oscuridad para desarrollar sus ciclos vitales. Las aves se deslumbran y desorientan, se alteran los per\u00edodos de ascenso y descenso del plancton marino, lo que repercute en la alimentaci\u00f3n de otras especies; los insectos modifican sus ciclos reproductivos, aumentan el n\u00famero de plagas en las ciudades\u2026 Se rompe, adem\u00e1s, el equilibrio poblacional de las especies, porque algunas son ciegas a ciertas longitudes de onda de luz y otras no, con lo cual las depredadoras pueden prosperar mientras\u00a0<strong>se extinguen las depredadas.<\/strong>\u00a0Respecto a las plantas, se quedan sin insectos que las polinicen. Aunque no hay estudios concretos sobre el tema, se cree que esta falta de polinizaci\u00f3n podr\u00eda influir en la productividad de algunos los cultivos. En definitiva, que no sabemos administrar lo que tenemos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" title=\"iluminacion interior viviendas 05\" src=\"http:\/\/m1.paperblog.com\/i\/65\/656966\/como-iluminar-nuestras-viviendas-tipos-ilumin-L-SMOfJ2.jpeg\" alt=\"iluminacion interior viviendas\" width=\"500\" height=\"377\" \/><\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<strong>\u00a0\u00a0 Todos sabemos lo importante que puede llegar a ser la luz en nuestras viviendas<\/strong><\/p>\n<p style=\"text-align: justify;\">La luz es importante en nuestras vidas, tan importante que hasta hemos inventado luz artificial para alumbrar nuestras casas y ciudades y escapar de la fea oscuridad. Es una forma de radiaci\u00f3n electromagn\u00e9tica a la que el ojo humano es sensible y sobre la cual depende nuestra consciencia visual del universo y sus contenidos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-eMZYvD9iuEo\/TeROK_5Ii1I\/AAAAAAAAAA8\/kX4QBqmQOXY\/s1600\/salida-sol-espacio.jpg\" alt=\"\" width=\"600\" height=\"450\" \/><\/strong><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Gracias a la luz podemos contemplar el Universo y todos los objetos que nos rodean<\/strong><\/p>\n<p style=\"text-align: justify;\">La velocidad finita de la luz fue sospechada por muchos experimentadores en \u00f3ptica, pero fue establecida en 1.676, cuando O. Roemer (1.644 \u2013 1.710) la midi\u00f3. Sir Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> (1.642 \u2013 1.727) investig\u00f3 el espectro \u00f3ptico y utiliz\u00f3 los conocimientos existentes para establecer una primera teor\u00eda corpuscular de la luz, en la que era considerada como un chorro de part\u00edculas que provocaban perturbaciones en el \u201c\u00e9ter\u201d del espacio.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" title=\"luz5\" src=\"http:\/\/marihinojales.files.wordpress.com\/2008\/12\/luz5.jpg?w=387\" alt=\"luz5\" width=\"387\" height=\"510\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"IAR - Art\u00edculos de Difusi\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">Mediante el sentido de la visi\u00f3n, podemos captar los objetos en los que \u00e9sta se refleja. La fuente principal de la luz que vemos es el sol y es el resultado de sumar todos los colores, manifest\u00e1ndose pues de color blanco. La luz blanca se separa en los colores que la componen cuando pasa a trav\u00e9s de un prisma. La luz visible es s\u00f3lo una peque\u00f1a parte del gran espectro electromagn\u00e9tico. Con lo cual, un haz de luz est\u00e1 compuesto por peque\u00f1os paquetes de energ\u00eda, denominados cuantos de luz o <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>. Al igual que la luz blanca existen otros principios luminosos que a diferencia de \u00e9ste no son blancos, la explicaci\u00f3n de ello radicar\u00eda en que dependiendo de la forma en que esta fuente genere luz tendremos un color u otro. Por ejemplo, las l\u00e1mparas incandescentes (tungsteno) muestran un color rojizo.<\/p>\n<p style=\"text-align: justify;\">La luz artificial es imprescindible cuando la luz natural desaparece. Si en una habitaci\u00f3n bien decorada no se han tomado en cuenta los cambios de luz, todo su encanto desaparece cuando la iluminaci\u00f3n se torna deficiente.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Thomas Young (1773-1829) | F\u00edsica para tod@s\" \/><\/p>\n<p style=\"text-align: justify;\">Entre los a\u00f1os 1801 y 1803 Young present\u00f3 unos art\u00edculos ante la\u00a0<em>Royal Society<\/em>\u00a0exaltando la teor\u00eda ondulatoria de la luz y a\u00f1adiendo a ella un nuevo concepto fundamental, el llamado\u00a0<em>principio de interferencia<\/em>. Cuando se superponen las ondas provenientes de dos fuentes luminosas puntuales, sobre una pantalla colocada paralela a la l\u00ednea de uni\u00f3n de los dos orificios, se producen franjas claras y oscuras regularmente espaciadas. \u00c9ste es el primer experimento en el que se demuestra que la superposici\u00f3n de luz puede producir oscuridad. Este fen\u00f3meno se conoce como interferencia y con este experimento se corroboraron las ideas intuitivas de Huygens respecto al car\u00e1cter ondulatorio de la luz.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Entendiendo el electromagnetismo | Telecomunicaciones de andar por casa\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Despu\u00e9s de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, sucesores adoptaron los corp\u00fasculos, pero ignoraron las perturbaciones con forma de onda hasta que Thomas Young (1.773 \u2013 1.829) redescubri\u00f3 la interferencia de la luz en 1.801 y mostr\u00f3 que una teor\u00eda ondulatoria era esencial para interpretar este tipo de fen\u00f3menos. Este punto de vista fue adoptado durante la mayor parte del siglo XIX y permiti\u00f3 a James Clerk Maxwell (1.831 \u2013 1.879) mostrar que la luz forma parte del espectro electromagn\u00e9tico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Efecto Fotoel\u00e9ctrico. Resumen - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Efecto fotoel\u00e9ctrico - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En 1.905, Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> (1.879 \u2013 1.955) demostr\u00f3 que el\u00a0<em>efecto fotoel\u00e9ctrico<\/em>\u00a0s\u00f3lo pod\u00eda ser explicado con la hip\u00f3tesis de que la luz consiste en un chorro de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> de energ\u00eda electromagn\u00e9tica discretos, esto es, peque\u00f1os paquetes de luz que \u00e9l llam\u00f3\u00a0<em><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/em>\u00a0y que Max Planck llam\u00f3\u00a0<em>cuanto<\/em>. Este renovado conflicto entre las teor\u00edas ondulatoria y corpuscular fue gradualmente resuelto con la evoluci\u00f3n de la teor\u00eda cu\u00e1ntica y la mec\u00e1nica ondulatoria. Aunque no es f\u00e1cil construir un modelo que tenga caracter\u00edsticas ondulatorias y corpusculares, es aceptado, de acuerdo con la teor\u00eda de Bohr de la complementariedad, que en algunos experimentos la luz parecer\u00e1 tener naturaleza ondulatoria, mientras que en otros parecer\u00e1 tener naturaleza corpuscular. Durante el transcurso de la evoluci\u00f3n de la mec\u00e1nica ondulatoria tambi\u00e9n ha sido evidente.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/www.espectrometria.com\/media\/Espectrometria.gif\" alt=\"N)- Creaci\u00f3n de pares - 1- S\u00cdNTESIS de la TEOR\u00cdA TIEMPO-ESPACIO\" width=\"313\" height=\"194\" \/><img decoding=\"async\" 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72B\/IDhpwgjq7wLd\/BPrbCZS3cVko5pBYWyAY95+DtsWguffrURdaXMfgmyxzY3g2HJhAdcMxUCe50AOKWYZ4bDqeptzrh0xNrppz4NNbtkKTWRBYcwh0WERM7iM1S111ZHuLiXZbcpxZkyKt9lm9aDvbbLd8rpNz737nYgRV8sQsV3WXoXMMbnNklaQ04IMZJLrMQx8a00DzXS3+U1melMFQbmBv8A5XFaipdwpoVTlfV9yDhECKpsH8EdNRfkN5+pUeY\/\/Rc7oUSfqOK6mdIgy9DwVS6cneGgIxUHgGgK5be485Gy8sLxrBKIXsTHID5up+CpEKJyQr6xBvyKqRVngGgJba5wybArT5p1O8wHkkG1oTcl7M7eyDRndZzI0cW5GlgHWmYrvTtySvGZxCmQXz1X3iXy3e9RBcV2\/LEOV3MxPx3FPfYtMnw1bWRZrN8SBL0PBWUV91UPtEvlu96mR36TfWcHeEyN3rNKqmXFPfI\/1fhohcNx7ZH+r8NbgRhq3Lkc\/oxtngVe\/PiTgj8zB0UFUfN899j9PooKpxrsgl\/p\/eOJUZ1Y85ZpjynpprCbv4Z5AOdaV1zaIduefEs96I0dD3cmkDaxIwnXhIRmiwHBZrdG9y7ygOZBtSRkjby4Z51pjS0vcPP58I9hKZS04yUz3\/nsdqYwFIQnXqjHbccVnYqt+81o8RnOFMZVzWdm7kNmxX9PDGOxong5w7U6Mqe1r29jSyjSwaWMbtWzYbhaSud8ZhNTRksm11SewMh8HCOxFudd\/H8bCs9LEtTKJDiMDDnkedsqhzRSjJTwDyHeu4pGFtKpsbYFnzTVnct8mG3ZalGOt73bmjYdjVYSVEwJGDTjxaUcyaNdVfVYw+BHA71GlZlstZWwdPU3BVcrKodlBZnp4+eNNmun4bLN5trNTLFa\/LVY3HZI0Df3PB14KJt89VvzOOew7QpMryqbZU1vhyVSyyyO7IvdncTttTO5ngfqWvju7LY47tEbBaGuhYS7GMVu52W7+XeUdt8su\/BTnPEEtGL1QjO1Nz4rNMYfx6lLhe8ZA\/SPctFHfK\/vLB4LYhtiKkw30S7weMxYNkYVNhgWFQ+KSK25+qy2FIcjDpT0Tai3rRZmL+Zy1br76odiw\/qE6iEpl990vqxyDM2Q7SVpowLSefBZaUkVADnvVA2Cvdkc\/wAqfpp2a5VeB10ducPO0rTQ34XYB7afE\/wpst\/d0yxzXxnrmkG1jchxHKtAwGzecvYK53Pcys\/pGZ0gWKpb3a1\/Y0bzxtiO3BVk28u6JB+gnAGPKRZ6KiurqwHCMYs442DYAVY3NvorIza2IfqbLQEmslUQcFoYjXCfsy7xw81mLv3DqKawyicW5DhnGBwWhUHVZ7qXzn+F0e+G61VWMa2WBrwwnBt3S0YWXGH8QVJBeu532M8j3rJ8CKTNoPPeFrC6V0drZRCMRumso2uP4zncDtagKsd7GiPoLZVN5c7Rb1EMWPG6XmcFn5KUtNnUsf8A5HxVkYUZtpyPBdDOkdHfU0T8fVQm1w70NNmwBSYbsvHYhwzSSjnTjad33SPRP8RGY7MtNDon+KkGvGvL0VOiQzY04j6lJgvimH15fPTe9W1HfFKbPpJeWV52qpga09oi\/X+KrAMjAt6ni0zfEW0OnyPRckXRmqRHj6q1+ccm+1jvCax3rMKS6\/ezFuUZs\/hwH2VVB0Ry08emb4iae+AfZx4sjxttWhiOFksBwUMhtJrJxI81efPx3e2eZg9yCocKDvEnnR8NBLSv2Yeiehh3u\/MrFty7cjZHHgDQOcp0XAfvwSjjc4NHpMC0U1+QyCnFnA7DOxRJL8hvU8Q8S3bjWxazWuYPiGzd6qBT3MiZ+8ay3gwpLdLS4KdG6lGRrjxYEY9LAtTEt+j96GHzaaN+U1v7uMcW4x87bUpsFiqjEIr5zVmyujssEMhHHKdliVuTd+iI43SFo0mwKr+e01lmC2zgsAGgJg3zuOWKM+Lzg2qtI1RoX69wV+1kH1qdg\/Oc7Uy0pMkNFZjaxpzTHoqjbdofdo\/1DqL7EYuraMUEY424TTpDk6YKnRlt3OCsTTUJ7FuFmjlP91NvuZR7+A3whM3bLjUB8znj\/Tlw43TOGpyjvjePssTfCLxqfJYsiZat3BbtBNU9\/FXUdBSMNrJoGnhAlOrdDsUmPcybOrmHibT4dvIWrOgVZNrGxDjYKcEZiMetNyU90XDG+Qg726jZhKactSvRztdv4rZw00bRjc53G2lYzXuZUkThuTdSeONrdhaucPuJV74HLJHzuTBuPU8DfORdJLSG5Xoge0umuum8ZIXus4HhurCTMt15MopZ+SV7fUC5wLiVH4fORdJJNyJB2T2N8bC9S1Gld7qnQM97cuiG7k2Tqafz1WdjU9TXacOypZ+SSpO1pXOormnvzNEvQUplyOGobodzgJhzrZc4oLG2Ut3BdVoLux22Oo6kcZMh1lqfr7vRtA3Jrxw2yNbZwZVy+C98E\/6jU3neFYsvTsFpqQc5iG2UK5k1yzPFZgSqpZNBxo71sm31gdlac9TFzvU6lvohNgLmDhLqiM2aCViKS88E452u4nGKzVOExdm8zcmGV0mC22zsARbwD6S0pOM9Qz4qgC01uPy\/St7HflGO1x\/1EHvU2C\/pnA3+ogPOuJuudH94AzxvHqkpbKGMY+qIeUVHRWUmm1g+bitQYjfuxHfJ9K722\/CJws6zGN6WI7HKpfNS2k7nhW8EvueVyu5bImnrpadwPFVAjjBwcR5Cri69NTyhu4yxxWNAcLZSHOx9da5mLFZi4lpDhsaCWg+E+KzjRYjyA8g99E5SXTaLqU9pkHjPd7SrL7aSIMG4wyudabcF0gs4MhXKxcKa3FUw+daPWIVjS3AlPZVcI\/Ma71bUNEzOZ7p1b0nzDZUR3yAP6ZKS+OQY3RVTfzyPWaU5TyA9\/OepY7UWY1aXOvaqLOsrm28DZRpyhVN9F0a+heGOqnOxAjrycR5VrJrbd\/kshTNkx+EHOYCnG58eIOc9toBGFHDNiPGbFKpr3InZHt5aWHmCyEP7QqwduPILNYVhTftPq25ZCeRKmyUhKfPwlBhxKVYMtgr\/AOwDJaj5rR91H5hvuQVS39rs3cjyWoKKX9OX0KqA+PP+4sj1GMu5y8jidYjsSRRttt3Ko0gay1IZ1S8Wt3V2bDdsR9TT\/WeW+FIG6nOCKrkEOvzTwpIt9p5Z4rfVSmw0oy+u4nVGBrTGDJvyxcskTthKefRSgWl0VnHggaSANafglP4koSUY7W88uDrwjsRdWUwyUtvhSOOwBJY7B7KaIcTS8n0etOlK6uYO2uPI4bcNCK9qULoEDraSMDeOA52txNqMXYmGIPjZm3Jh5QMagzVbT\/mOM68SYbOAbQH5wQzUAkXpiHrkrTq6d5\/1D3H8GGXbBtRvnqB9arPlM12uVY+6Djisc7ie4uGjEiJkd9mHIx3MVNKaoMlq3I6m7L2Gx7C4\/wAUtf7IKYguoHmzcqazjAadO6M2qPUUMu9TWfluO21R23PmOSBxzQ27GLKbgdeC6aDCNQ8Zblpg6nA66OLxXi3XUHYoM1XR2\/uZOSeOzk+iO1V4uPUn7LJ5lw9lH836nficM9jfWISLnHsptYzW7NSW1VFb+7qPLiOvACdbNTHsYQfCfNb6EdmtQm3uy75iGeaAe2nBe27flgGeaI+q4oBdclQh6nFWbW2C0UkNnCXyjbKDqUdxeTiipm5gH6bcIqKL3\/8Ac0vnP8J1t7R+9U3nD7lQJuzUlrT2sitLcmjtILnUzeIxWeytVDBDZYZKXyX+5c7jvfcPtUPI+LncFYU1yHg27tEcRGM0++LO+a1ux8tW5c74Z1EfMuhsuGyQDcpILTvhhAGloVBV3MkDiw0rJACRbZUgZ+tbYqOkvfkGSqZ5cXNIpovRldjFTHyyN5nFWCSKjzioLK6xv3EGSsY73wctzxyGpG1qfjvWbv3M\/VeNoTFJedOPtEPlhTKa9eW2zq2Hy8exWAzWd\/kVmdKfutzA3sKlU17jRkuUD+Y5x\/8AeRX1HcKEt6657m8OO32caoq+8up3NzxVCxoJNjiBiFpOJZKluxVwusZWQniMjRqfYs3vY4ey4d9f1HcrhsisdOIw\/L\/bG9Hf3c2eCUllICwkkfR4Rst3yAsu26tQPso824c6012t2rbDUVEGICz6SM2DiDSUxQXiiTsZ4ncHXtFvFva1m4OJmDgaswt2ENbW3ETdLbI8VVw3aqB9mGiUbHpFVXSSY30bTyT80iXfbeqaQNJwDhgkWOa7IbMeCSsoCFm+I9vskz8alpDhMf7bWyP9MjvBWkY3hoNAqOmUvqZhy0Uw8EuHrMKzeFwJO6EKNILucFpoXX7+K1HUkX3Wo8sfBQWZ6pd3R0lBPSC5Ggder6aWV3ZODs8jT7SabC78HlR+9XQuXIMZiijHC7H6xdZoUmOm\/ik2ZRG3BGlgIPLYtwxcZiAWAKnbc2cfhHG9rBrISxcyzspmeKcI8w1q1jgjtJDSbOEYRt4w1zvVSsNg33NP4TEz2Wu1KqAUaUqsZQRd05+a1uxrtqe+T2j7O88eDIdeE3YpzauKywmV\/EHudqwG7UoVMI+ynxpC23xTj1qqAUmIVX7i4djRHla9233peBPvU8bc8UQ9cKf1XGTiph4oc\/U9qmQF5yUhHJGw6MC1OgkYipC+oGLDiHF9Cmre6kh5WwnW1rlr2UTj2UZaON0jddoagKKPI4tH5pd6IDyihtSp1VjnvqCym6gD\/UNHgNf7LWBRpZgcRmkcOAROd\/2SYlsamlpmjGIM7mSE\/wDVYmcCmymanGZrGn1QUjDmmItG3eCshHACbBE5x4xTMOjBKfjubw0ZP5kY9RgWx3CnPboXW7xcekdiZ+S4BaRGzxA0nktiJ1qSyetaB4GrnwWdZcxn3UD8x5OpikNuGx32WTkMrtQh51aOngbiJqeQuA0DB2Kuq6yly7nWP4rWkekXFKgq0o59BNK+a7Dkp5vJmH9spcd6n+2f5Ug2whMRVtObLKOr0xx69yUuOeG3\/QznwqgH1WhOgOf5RpSbJZ\/SpMV67RlpgPCe7maFLjveh34ovOyJmK68LcsGD4VRI3mAVhT3xUg34h\/ynpiQ5H1Kbbs\/pRRXDpxljj85N7lcUdy6YZYWWcIM7thTDb44TjG4u\/5PScFKhutSO7KKEn+fHtL0zEIsJHc4TwpJaIG1oPex0saBCtqelo7ACxmLg3XGOO0LBX4XsvDt1glaA4mxtrsXFk49SsbsyxOf1kMODvf\/ACYgdb1GbYRYWCz8NXBzFDWm2ma7yOO5J1ZlowJTkQ11feKNYWQ6muhglolBH82zaAqz5qVZNuCPOR9JdCbceCQ44HO\/5cTverWivWgP2Yj86M+5KJDBre7McVUIlkxCZKfwuH7Fy1t6tdvROOax2wlS4b2bot7RJoPuXWor1qcY9xeeIOjKdZc+ijcMKORnhGy3YoBh9kknZ\/K0c2N22tA2kj9ks1xu6FwKxw+kYRnsG0qsbe1MSAGgk8Bb716HkjpsA7nMWmzF1zhj3hiXNroXTrmyuaJXEAkYzhA2Gy3rrUQ2tjTMjPbV5FTFino8mhzZG6RGMxuXP2Xvyn6mxOi9eY5IzoW+iu7dFotstHDubdoapVNf\/I02SRxHeNost4slis9GDeznL9qyb00vsf8ALPc9c7+aFR3tyJdTH7T4xi6nZi4x7kFlovg+cLfrP+5\/xu4qibSPty0zDl7HCdnBsJPIU0+mB7Osa3M0tOl+CVlJa6pOI2gcBaANYsUY1EndtGZ8TdhC302wrm6uLwtfIyns66rafCwnjkDAE0TTDJVNGaAu1vNutZF00nff1W9NJ3STvn6rempMTYVQgi8c+C2XVVP99kzAFo0NIRPulTDt7zmdIAeQk7Vj27qTYJLTxStPtpwQSfWkwc8rBtegxCdWSYgtb2hitTLd6Lekb4wmdqc4t9FRJL4O5kYBwdeG6Gxjas+YLMtQOQ286bdueTdieO0jVuZ2qS93dz3qxBZtOPBXD7smz943M1hf\/wBllnIoU11yRYXyuHG7BHk9coTpYfxHTtwxsUZ0rN5g5S9ZuiOvWzILRY04KY66fAxg8p2okjUgy6sltjXWE9w1rT6ICgl7D9XQbPYSmOZkwnjx7dWAFnSN62oAdlWJq6rffKPCc5o9IhRpKiY5Zv1o+mopdHwv8gdNGWx90eUe4oJPJCQF36SnW1k4Nm7uA\/DNGTo3QJqorau3LUnyzsJCYfufH5Nu2RNER8DtEbeZyggclbNLtX6T5nzTU1bNkdJLmcXbCo+6uO\/pKsDVPswWR4Q4CXv1MsGpNtbJ90b5qQ7SsqE7DkthFDai0DxCimZwyPtzW84S+qid86f8KUJnj7FGc8Ug9pB1WN+kiHI8J0AO1kUhFpWMn3FvFRRO7ukptS7ujpQ3f+DD6fTT0EwHaIjn3TZhoAr+8M+CZPwH5eKRJVOPYkjObeYJyGseN8qQ2W3JTxcjLdtqW3DP2YebcNisNOo5FZF7ZSc0YhCK6T+72p9t2pRkeUzgv+6jzcnOSlDCGWnHkELQOeLHHNc5ZCd2Rkpsd8c4+udJUtt99UMkrxmLhsKqC5m\/GW5j7wieYjjtkHitPtKjFeRW6aTYEFhm1kto9Fo4r\/6sdvcc5t2p+P8AaLVg\/vXHix2e5ZQGLgcfEA2Som7l\/E8hvxEaR41hMw2GuTvmXRKL9qUoswmscRkta08ltloWLurdd0sjpBitJOLEAmI+pt8zA8ODGRowudPiKH6s9nhMc31cJUSSNQ7pBZhrZzNIyvJO\/uUH5Sd3RQUncB94i0v6KCiT7+cVdKDdv4Jiz8bfT9yHW90eQe8hJcGd0Tmb73IF7O5JznmA50irHjz3pWG3gceUDmRtkJPWxg5gX7bUjd\/wsHJb69qKSdzhYXEjgtxaETARInVz3J92HkLw0dzbZZ4jMY8lIsYMricwsGk9FRUCUqSAzbgpDpxvMt8NxPq4KbNR+CPyAfXtTBRKZlXo2p01B4Gebj6KG7\/hj8iP3JgokU3X71WiZcMApG7jfjj0EbCEQmHe28hk53lMpJSpFPRt5JUnDj7l3lf\/AEQEsfcaXHmDVFRpUijRgX4lP9UDvcegu1PJCBq3ZGnB8DBj9QBR0SKRT0bLk6ap++9xzvf7006W3KNb\/eiKKxSZlWGtFgRicjINcnTSxVv3nSDNJJ701YgAkHuFhQYbDaJp5tXJ32Tzj0+2uPdy+dcoYCUArER95UGFDPZCl9Wu4TyySn20DVu7kaZemoqNVTdrU6FgsClCsPcDTL00sXQI4s0ko9tQ0kopnkBGhaf5PFWPyn+KUZpnc4KNl0z3yfzluosVWSgjTPvS6tCuVu66DTlJOeKGTWSlbvHwQHwonMP6KpbULUaYoPRm6vLgtDDuO+2A+DM+M\/rFS47lxuyRTZ2OjnGhgG1ZMPKcbOUCKNYS0DtTlpXXIgGWaYcRhAs\/UQVI27c4xCZ4s4HO96CrSMuS0MS9JKASUoKVaCCBQCEkERRoihNJKBQKBSTSCggUVilUgUELECEJoiECgAiIQhEgjsREITQRI7EViSEEdiCCEII0SCaEtAJFqO1CECiKK1FalNCBRIEoiVJVBBEhahahOSCO1JJRWpJyRoJNqCE5KejaggtlzI0kIIIQlpKCCaSSgggkmiQQQTTQSCggoTCQklBBSVoEAgggpVI0ooIJhSUSCCCpSgggghCNEUSCRTQCIoIIKYRFJQQUqkSJBBCtGkoIISRIIIJJr\/\/Z\" alt=\"Logran, por primera vez, ralentizar la velocidad de la luz\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> es una part\u00edcula con masa en reposo nula consistente en un cuanto de radiaci\u00f3n electromagn\u00e9tica (cuanto de luz). El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tambi\u00e9n puede ser considerado como una unidad de energ\u00eda igual a\u00a0<em>hf<\/em>, donde\u00a0<em>h<\/em>\u00a0es la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> y\u00a0<em>f<\/em>\u00a0es la frecuencia de radiaci\u00f3n en hertzios. Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> viajan a la velocidad de la luz, es decir, a 299.792.458 metros por segundo. Son necesarios para explicar (como dijo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>) el efecto fotoel\u00e9ctrico y otros fen\u00f3menos que requieren que la luz tenga car\u00e1cter de part\u00edcula unas veces y de onda otras.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.nodo50.org\/ciencia_popular\/fotos\/einstein5.jpg\" alt=\"\" width=\"270\" height=\"237\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8211; Nuevo concepto de la estructura de la luz, es una onda y una part\u00edcula.<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>&#8211; Las part\u00edculas de luz son \u201ccuantos de luz\u201d o <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>.<\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>&#8211; El \u00e1tomo tiene propiedades cu\u00e1nticas, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> tambi\u00e9n.<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El art\u00edculo sobre el efecto foto-el\u00e9ctrico fue enviado por <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> a la revista <em>Annalen der Physik<\/em>\u00a0el 17 de marzo, recibido al siguiente d\u00eda y publicado el 9 de junio de 1905. M\u00e1s tarde, por esta importante contribuci\u00f3n, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ser\u00eda galardonado con el Premio Nobel de F\u00edsica de 1921.<\/p>\n<p style=\"text-align: justify;\">El conocimiento de la luz (los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>), ha permitido a la humanidad avances muy considerables en electr\u00f3nica que, al sustituir los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> por <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> (fot\u00f3nica) se han construido dispositivos de transmisi\u00f3n, modulaci\u00f3n, reflexi\u00f3n, refracci\u00f3n, amplificaci\u00f3n, detecci\u00f3n y gu\u00eda de la luz. Algunos ejemplos son los <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1seres<\/a> y las fibras \u00f3pticas. La fot\u00f3nica es muy utilizada en telecomunicaciones, en operaciones quir\u00fargicas por <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1seres<\/a>, en armas de potentes rayos <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1ser<\/a> y\u2026 en el futuro, en motores fot\u00f3nicos que, sin contaminaci\u00f3n, mover\u00e1n nuestras naves a velocidades s\u00faper-lum\u00ednicas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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Hkmi7bilO3GlBaLvRyh6RO6GJTvLRRsJWMb2QcuJmejC5yzDptnZsOJ0Frb85diUFs+EHSqo0Rcv1XJ8rTdM1toOw2Esw2TfPdl\/matHD3INt498ycLiMxcW7L\/EzewNS5FjvGuW\/jK42mJK12Z+JwIuSBnvglNbeM6Jxe+WfCCV8JfMDOVlC9xGjJNbM4WOun3pffLMQ9MgBA4N89oqRbPgNdJJdpDdWKHS4JBHHTOPjKjletiBUF\/VBqnj1uugHxzk72DjTK9vq2nN16YDm\/Gb6NK06JWpUzdEGy5sxYMStN2BFlOQKi\/K8ZSObJHZnYZLkDdNZECsba5jkM5k0EIJXbRrW6yElDluuATw0mntHVTe2vjKy+0TkaqRRjUBb1CATdjmAbTB6Vwt91raTqqtXbABAJ7IFUwZZrEX4b\/HcJJRSVlIzp0cJUoldRKrTtcT0Za\/V1ue85S9OjUGeyDY5+OcV5uPgupJnOdCdGkttsLWHVHM7zOtw2GNreevgYmQIdnQEWB78s4bhkVSSyHI2Ou\/OC+UrZOc21oPwx6mwc2W19xtfKCMmZYjL7+UJXEi5YaAcN1xCKGGWs1ttR1XNiSDcIzAiwOQIF+U7FSRCKthHQdHItxzm4BBsHhwihbg23jSFSGSVyPQxx4xok+zbK9+ZFoO6Qxna3r35At8RKSJNOhjKxNMG0zHo8t83aiawFqecLgpOy0JUqMnF4XluExquGIJIy7J1mIp5d0CNAW0k54Uy0crRzH9QUOcLw+KU85PpTCgiwGc5jFo9Jt4nI8UoS10dSjHIv5O0osG3RYrAXFwJznQvTPWCsJ22DcOJTFJSfGRyZoSxuzlmwRinZf0QO4RS\/wABD5l6OVUSZEcR3MaK0TbAq6wByAdPnNWqszMQLRJqtjxJ0KxBv8Ju9F4o3AIOZGhPHgbzmqTzY6PUkqeY94ixtMrJJrZ0SNw0vocv8S0JfMTLpYkZi\/HU3917Q2lWFsr+E64TVHM4uJI0VJzQNusdof7SD5wbpDAMouaITP1h6Tw6zkeU0Kbqxsb9wsfAyVWklrDavztbyjOKkxlI5hktI1FJGRINiLg2OYsc+YJHfNqrgwcxB\/6Ek2AJ18gSfISUoSTBKKaOMqhkbZOk2cI2pvvP2Zf0h0dtjTOZTVnQ2N+d75wptPZyTx2aTuLgj+JYmIOuWvfprBKFRnIVLktZQBvJNgB3wrDkW9Y3OWuWYlGlIhx4kqpV0DsbbN7czBVp7DbbNfK1txLEfAS7HoyAJckZHzGUZmN9ltNd855YXVFlL0aKbDAZA8QZfiHINwcuEBwblrkXIAJNtwGVz4iO+NJaw98pCCJtMmrBS3Mac7ia3QmFJO2bjUDsIsfIwXozoxnbae9r6TqKFKwsB9gXMrKXFUWxY72yaCTEYR5zs6y5kIFygA49b6pSZPqf3eUiYDA9bSC2hj0r6yC4YCPGSQ8WkBVUFwDplLnwy26oPbul9SiMstwkTTJ3m3Cbszl6MbG0wb2A7h7pzvSHQz1crHtndf04khhxA4ryUjncejh+i\/wjsMGYknhunRJhCmY0myKQiZAYvxw8InPNObuTBUqZCKEeiEUbfslRxTam0dcxLCsrZ9eEEf5MDYgTLxImliBAK6yeRt9DxBKWRudB9iFUapLre\/rD3wWubAZfyY+GfrL+4e8Se+iyNShVFz2n3zWp4rLLKcyXIY9p98JpVjlnAptaHcVI6zDVSSOsF5m9vIEw58QzL1qgfP1QXPf1lE5rBOzEBQWPAXztrpnNarVdQCaITP1ht88uuxH+JeGXeyMsewoupy0hGCq7JuApFm1VSc1IFr7s5jtiL2PO3iPnCMPWKqOWXhL803Qji0gmqga5IAPIADwGkzsZ0MjjhNSm+UkCN\/lKaJtHO9H9HVMNVR1VHUOjMCqs2yrAnYL+q1r53HbMvE+nuC1G1gB1EVVy4BMp26qCLiTWjcXEWknYrgmcGHYkbYcb7kGOu2TkC07xKe+WBBzED\/Yvxo5zoT0iK6+jUhlIBZEY3JXUkX2cjlNLB9EqCWZesSTkLAXzyA0E1eVz5S0Ac4t8ehljXkjTSwhVCps7gcjuB1Uga9sqAjkyb2UomTc3y7hbyjRiw35dseAJezEixcEcOt8pRLmQ29S3PrX8zBi0yRicUa8e8xhMPdIgSb\/CRmMNaOIrR5jDRAR4pjDWiiimMcKTGZvCQcyN5rFopcyiouUteQbnFSGAK6XgwBBy7e+aTpeCtSIMSTaY8WSrWIDAW2jn\/aQBl35n\/BlaPLKZtkRcEWI453uOB4SD01\/U\/sj6ojV7Kxl4LEqmF0K5JgCsg\/M3sD6oRRqpxa\/7R9USnfZS9GzRe+W\/XshVOvlYTIo1VvkzeyPqhdNlABu2eVrDT2uPuluTXRNpeTTXFQhKtiLzOUrxPsj5y9XXK7N7I+cqsjEcUzRNYWj061hrA9tbanwHzkkdQNW8B847y7F4qjQoVx2jnLKdUb5nUHXeTv3D5yz0yk78rjT+YFNeQcQ8Vjn8fdLFr7\/y+Y5wKhUW2p1O4ce2XUyDpe3YPnHuL6FaoJetmOfy8o5qG2vjBmtaxJ0toL7rHXlJq2Q18B84KRki4NcbLC8mr8d2\/wCMqFhx8P5ji26\/h\/MzQC0kGIHdIqw5+H8xZX1Ph\/MWgklyk1kNoc\/D+ZINuEDMSJijCKAw8UYGPMYUUUaYwoo9opjHnzmUh5OsIMTFvYVEvNrRbIkUbK8dTHuhWiDLItT85aSIgkD2zAFSnE8NdOO+VPTEnxaHUgI085E0bZw008oyobxeKKKTBqZt5+cNw1Qsbn1Vz1tkPfIBCstRBa1plFXTC5Fg6QDcvvjL0xQ4wNsHHGFPAzNTMnE1UrA74Srrv07ZirTtuMLQaZQxb8oDS9mkbC+cnTF7n4QdmbauAB5QmgCdd8fim6E5Uh2a3b7oTRrWG6VjDKdR5y9KK2ts9+\/tlFjknaA5xaI+kvpn3ZQhQbDz8TIoLXsO2XK\/H5Rq9iOXoSqd58Jci5SIYSQYTAsQAk1kQY6QMNkjERHMUARxJWjAR4phR4opjCiiiJmMR2opG8UNGOGrJAqy2iiiSGiV7XnGY2iiml0EtQyYaKKaPQrJyLJFFKP\/AFFIBDrJBbRopJjFy0wYwp+EUUYCLVGg1MtQRRQmZYouZcr\/AHbOKKFdALwby5ARFFChWWF5NKsaKFt2FdFvpDLFe\/2YopltgZZsXlixRTGRNZIrFFMMiUZoooAkxHiiimEseKKYwiZCKKFGGtFFFCA\/\/9k=\" alt=\"Cirug\u00eda refractiva con l\u00e1ser: qu\u00e9 es, s\u00edntomas y tratamiento | Top Doctors\" width=\"283\" height=\"188\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Cirugia laser | Auna\" width=\"336\" height=\"188\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0\u00a0 Tanto en medicina, trabajos industriales, o, en armamento, el <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1ser<\/a> es importante en nuestras vidas.<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, otra part\u00edcula elemental important\u00edsima para todos nosotros y para el universo mismo, est\u00e1 clasificado en la familia de los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>, con una masa en reposo (s\u00edmbolo m<sub>e<\/sub>) de notaci\u00f3n num\u00e9rica igual a 9\u2019109 3897 (54) \u00d710<sup>-31 Kg y una carga negativa de notaci\u00f3n num\u00e9rica igual a 1\u2019602 177 33 (49) \u00d710-19<\/sup>\u00a0coulombios. Los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> est\u00e1n presentes en todos los \u00e1tomos en agrupamientos llamados capas alrededor del n\u00facleo; cuando son arrancados del \u00e1tomo se llaman <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> libres. La antipart\u00edcula del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> es el positr\u00f3n cuya existencia fue predicha por el f\u00edsico Pa\u00fal Dirac. El positr\u00f3n es un hermano gemelo del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, a excepci\u00f3n de la carga que es positiva.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcStiMgXE3aSD5Bx06OjASOAk5eVKcI6eD-y0w&amp;usqp=CAU\" alt=\"Aldo D. Nu\u00f1ez on Twitter: &quot;Esta es la ecuaci\u00f3n de dirac, tambi\u00e9n llamada la ecuaci\u00f3n del amor https:\/\/t.co\/xiKZYBtdKz&quot; \/ Twitter\" width=\"467\" height=\"311\" \/><\/p>\n<p><img decoding=\"async\" class=\"aligncenter\" src=\"https:\/\/c.tenor.com\/oGFG_r_CH-QAAAAC\/atoms-atomos.gif\" alt=\"Atoms Atomos GIF - Atoms Atomos Quantum - Descubre &amp; Comparte GIFs\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0<strong> \u00a0La famosa ecuaci\u00f3n de Dirac que nos dice tanto&#8230; El entrelazamiento cu\u00e1ntico es una de ellas<\/strong><\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> fue descubierto en 1.897 por el f\u00edsico Joseph John Thomson (1.856 \u2013 1.940). El problema de la estructura (si es que la hay) del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> no est\u00e1 resuelto; nuestras m\u00e1quinas no tienen la potencia suficiente para poder llegar, en el micro-mundo, a distancias infinitesimales de ese calibre. Si el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> se considera como una carga puntual su auto energ\u00eda es infinita y surgen dificultades de la ecuaci\u00f3n de Lorentz-Dirac.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_PERjjboDtQU\/S7SqrAYUr4I\/AAAAAAAAAA0\/7tsT0AXy__8\/s400\/electron.jpg\" alt=\"\" width=\"400\" height=\"323\" border=\"0\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Como lo queremos saber todo y llegar al fondo de todo, estamos intentando dividir el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, y, no creo que eso nos lleve a nada bueno. El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> con su masa y su carga es esencial para la vida. \u00a1Dej\u00e9moslo estar!<\/p>\n<p style=\"text-align: justify;\">Es posible dar al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> un tama\u00f1o no nulo con un radio r<sub>0<\/sub>\u00a0llamado el radio cl\u00e1sico del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, dado por r<sub>o<\/sub>\u00a0= e<sup>2<\/sup>\/(mc<sup>2<\/sup>) = 2\u201982&#215;10<sup>-13 cm,<\/sup>\u00a0donde e y m son la carga y la masa, respectivamente, del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y c es la velocidad de la luz. Este modelo tambi\u00e9n tiene problemas como la necesidad de postular las tensiones de Poincar\u00e9.<\/p>\n<p style=\"text-align: justify;\">Ahora se cree que los problemas asociados con el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> deben ser analizados utilizando electrodin\u00e1mica cu\u00e1ntica en vez de electrodin\u00e1mica cl\u00e1sica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los tres sabores del neutrino\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 Leptones y <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> asociados<\/strong><\/p>\n<p style=\"text-align: justify;\" align=\"center\">Un equipo de f\u00edsicos de las Universidades de Cambridge y de Birmingham ha demostrado que\u00a0<strong>los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a><\/strong>, que por separado son indivisibles,\u00a0<strong>pueden dividirse en dos part\u00edculas nuevas llamadas espinones y holones, cuando se concentran dentro de un estrecho cable. \u00a1Qu\u00e9 cosas!<\/strong><\/p>\n<p align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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wCtdT3URyRScf66zQSH7jp9CeVhEBoD5zNNPP9N15FvfFoHh9o013\/jOd7\/32GN\/\/x2ILY6N3G3aVYXPwn+5a1e0A0z5BTe6249yDRM5un9YgGG27DkKMO3e07K7azf4D1HAW0Lg5ejurj3wkRB407VHwLbknj1HcbcWfp\/kIWRgCZndgMyRpxORAfsuIgMG2HyOxZR8yrtQ9wL+KojUFZQoiCX\/8by6gro8\/KK+vEDdjm9KSoqyy+sMpKgcdimqw22GEnVBHQ29XPjcrlbX31xoco481XWUuwHwS9fw8FPDAMrRJ+A156nh3fD5KXSr3cBHw7u64Cuya9fu4a5d6GZ4BownyWmefvrpruCRvzzy6KPH1hw7tkb6t+Y7333h7yk0j33z0YcZNg\/FXaBdVfx97pDwr1hTbrFoatQAXYGm2FJYUw4bCwvbizU\/VpZoNJZidZ0eNlUUa4pdmkIEqSRfrXYV5xdX3Fxs9ux6aheCA28Blb8C8nliNyDxBIx8zxPDwwrStb8LUZO+AsCGO9HbmNsoazk0zGmefubIX37rLx4FPE4fX7Nm7\/E1x56E\/9e88ML3qh+r3ril+rHvPoqaB90mDk1BQgjlFz73fdK+pThLUWQp+D7J3gjvDPkWy+PZebm6wh8QhcuV307A055VKurXurIVCku+5VlCnqsuuanQKMjqLgSHugMlnD0IBQWh64nhhfjahZ6CX9HoA8D+iroV+2EcUs29MmiGj3z7yLfBaX54\/Pgx\/Pe3xw+krflrhKZ6y6F9DdXfexqxQWgksiGWFeXxG2rPL\/4bomivsSAXwyPLznflwUYLYEIsqh8r8bvCCqJWPbcKtjy3sQT97FklIcU17TcVGMqnu59CUIQnME3h0AmhUTT8FOBDXwEI\/IriQaFibiVCIwsolp0gho7\/6G+fP\/6jE8\/vTTn+PEJTXV3dsO+OQxwawEYGTfx5wynV+gJ8zVcjTOoCi0tfoERqroQbKC4Ed1HUb3BlkeL8x9HTCzbUKUg+QAWvNzWgyNGjOGTwFAgPGDjQLB26gFCQp3Yhy+Drnl5UOYjaaupQCvZKoamVoAFF88yRIyw5Hdt77Njevcd+tHfvmh8eOCZCs28zg+bhRGh+3FBH3zxeV28gLhwzcrFC4dJY6uoLgFjwIwKxoTgXdqsDsEj12no8tFjXrqhAv8LX7JsJzfARHD1j3d1P0GQ1vGs3+0xdheTgK0BHqAMBQuhQCgi+PRyanPvFiAJJM3zkGQbND\/92zZoT+O9H4ECpx154YWN19caGho3V35GgkbiGqBss9EOh7sdIuPWUi+tJnf45CNpiTTshhfARtm5cixmpWA+e8sJGhKYCCbwuH\/xKUXfDnP\/BoOnqxeGvBt2HLIxesgcJl7Nw12rKxeBWGGvA2Lv+iqymgNENHJqHxCrh4Ye7jnz70Uffk7ghSTG3AZOcRp6h8mp05QZFkUv13N+QrPziMgK0W5xNyjeWA7GsLawAvqHuApEH7lWu0bRDJFUjEsW6F5TgUuh0Bfq6mwoN4kELhfkYObt3dXXtoqkIWYZFDsYX1g27uoZ37fpzwqiIAcbPsYSXlvfd98yRv\/gcKxAmIYPYMGQelaCR65oSnUpTqNNZIIWX6C24Qe8Cl6jRWCzPVRdns49g7SCaXeU1xUAtimKVy1Koee7L4FK6duQh\/U1lYaQZkDJde1bTyGmBD1Tl7MZXEHsICr4CKcFuu\/GrPV0IGL5yaIBsWEPisxBOUsVNSwM5Nse+873q733naQmZ+xP6EkUFLldBO6LdrkZKblc\/jq8WV91qtTqXfwSrAGGH1ILXrrOwQwy4BxC3+iZXXpLqZxzL39MyQKoQZPvJtsbj4SHa3rv33q4jz3z6c5\/7vLyoFMF59BjGGQBDkUFoEmuoG5pSvlt9PZafar1adv8fHoL\/0VhS\/iBH0hYfYPOT4PBnP80aWLKCmyEjmYjM\/R+kmVW3AZJQtkbzg4\/29yCUXz7YoUrWMb\/\/mXs\/++lPi809jg7v1yQCM6mCev\/3WKwrLNYUPvsR\/xUGgg2tD3aoUsGxwXkE1hX+vAiPzB7+wsO8STy5JfH+raLk8faij\/znnB\/il7V0poWic+\/TP\/lJAjoy+7u\/+yYD5oMjcwsaYEPBuW83JLLhhz8rzijIgfkplN4\/ZVMuS6bTr11wUhfA2bN7eDgIbCzOQ8lmW35KmxL\/gP31aYUMm9dd8hA4zVBwKPgTNk0nn6f7BwbNi\/ff\/1Dt9Ikmbsqcw1+m0AwP\/eR+zslx+4efvvjYY3\/\/4ou3zBTUTTUlObp79\/DQEEATn+Xl9qn\/848vbngRoJmma2xIZ2M3sPDw0JeXTFpK8tBDAA1Yje4PYobpozcy0DjkywgODX85vihLXHcE0Gh0Nfm6m1sC3jJGAo1BX0Zvhg+XOMrXrR0+XFtRUKxT5efryv\/n00xBI6SxG6Hx+QiuKhfEpbB0GaehwKVT6fN1ro\/7Lj8WIy0ATQZ4zZDYrpD\/IrDcolHp9DpN7sd2fx+jAQsD1QA0jdcTLiWWQpVKr9Pd1FbcrWIi1WR0Xg+aIowolU5X\/JHf18dvcqq53vcFEFGITf1HfF9\/ACbFU\/D6hUCJpZi6zTQkYhZPYAERGoGa+H1egYu6jeYPYfHMR2pEweIpQ4wnQag0ak1uZX1JBess1yERT0e3YVKYxhM3Z2nIHw4j+bpWvTQyMtJBiRiwubkLGv7gjZMw2Mv9J0+ePHXqVLTUBuFkUaH97JWenp7TF6jbqKZukkpkENE4CWdk+E6jnTt37lQ27FUP9LJxo37FqiwAr0J0m5LEMwjXP+UtZjgEW8hvLFEXtAsJi9pEpzlzJRz2Gt2wBfet08z52bceqFHV08EztlGpNEabqVKEgpAir1drqhKEovYKheykfxBg\/d6GOQxJhkCeNtQccVKJ4hp58+TPwc6dOHHi9KucaXydJMtYWmriu7f\/2Nfb+yu9ip5He5YlKZUq3NNziYin7fxR2B8qLQ1bkJXsIyMQkKNoEfPHjw3p\/D3YCJVu0wiwx89\/fuoUhMmYNSIIj8MA9SpVWvA1DJ1rp06dDb3MnWaIVEWax07RnTGywr94\/nyNygL4VoVLz12g2gZC6qrb7bYDDCMvNfr2n0EHc7soaBc3bQJa6rl06dJE+P1B8+GnXm58BkJ6g8z9r\/etYPP7Xz\/H+ANAOAk75sHz3dBQrXrB5\/PRNSim8FnuNFAkdOw9fhx3BiY+2ffGmX+50tTUFPZrbaWhSpJVwBK4Stc8fnovWkbvu714awKwkn5ttV5VZ2C+VBb2Zl2PhCZvIJ0fdPpMOkOg+wZngHgJ9PaevHq1iv7ZHTl\/4E0Iiiq70+j1e41Gtk2Bqz1UW1Ye0tcEfcFOOgxjo+Q0stjzGs2rWnIq2ivtTm94rAMjqJ3rPt3FMEXsTd8dvUwi1ulUK\/btW6sq4Hg4S0ubIft7nWUJE2SC3VklR4yQIf5cP3D0kSFfokiVQBCcIeu1Y\/gwLxud5v7+\/r6z8MAxeELN\/YK4O+wUEsdsgIy8FrzmxW4Axol7v0GFMDjNcSKeWzA2o6y54tJoXBWEZFW0mfDcUki1K+3OCz986\/XzPhwZISU6Vc3mQytUbP2Q4Lab+iOxZqvH4xkbHyXSnVf6m63NoVBEa6ovKLZgKjgabKxos5uAxz8oNMGgdP7KyrI2OFl\/f0ffydFTVk+0v45ljgvaKAY6S75jVmvMLbAjzH6rNdJP5QpgZrxQqEOuqSPEHrKePn7ixD9xpwm2wxPOKmuz2\/uBrWEkJcX0xCx40K5ZuNtosgjpPtNkJAYYmH2kv+PKRV1NjUpVgc9fsDVvQqOkc2niZNwVneEsuy0SCjWHEWHV5Uutjl\/6jj958GDM+KGhEdxeb7SHXRds\/FKsSqgA8shfu1alIYbsLHoHWd5ma5\/opIL2STYuhtk1o9fr91+56FKW+a0hTNOipsk4AXvAfgfAouD3CgOcWF+Tr7o40m93V5XlGToDfyOGVHFL8LVxuIMnmfX0lII1XbHZKwUy2GSEvdmtkEFTf9\/o6MTEpUutra0HjcwtKzATwOPxxyJauPZQttd2naj6HyiaO3hwiDAXMJicWhicrS1LjChFCZBH9b59NfqFPB4Es9frNTrdjFuESpO9rYjunscoyOBG+gm3Ws147pbGIeY0vw6\/Ho319b9th93p1erBaaoPNehVTOaQlu5g8FkxpFIy3oyNnuzrH7Hb3bmwQ4Wl+LI3jACFfuGN011Vc3OzdWzcMTYxERvt6+CjV6tUNVsaVqgKCRlAdzU0hyJmtyGBuOFwJbmBRJUWFuUVtfuGrvbz8BAUlW6n3xoVSYdDcyhfj4xG2SSvzQxjD4VisbeFODtFrCGv957vFykZUbWNsLMHuhnT+F4y2QAwv79DvJn2YpV+48pD+Sr6eww8aE+3r8DF6gV9uzR8QfCG\/UZzJb6rMml\/6PMFuwfgcXbjl8DiERA+QMqhiEkcJNLdvpXVKp2CtMDVgyQSaraChWIRfKICHXsAVJZQZYxIzC1I3qIAJ7w03oo2fuac1cMUKNyhMwZEYmcglPGA2lCj+lVvY1tkrCduEB8jojTLiwDfuK9afBtVhRds\/X19o8g8ktoD6yZMLDf3i48kFzBfsXEtDACvWxUBpjpx4BcWLvw0FRLo3lLAFPzFaynUuNrJOy\/\/+te\/\/vcz4A2jERYogJgt4veHxSPAa1Y0gNdosCcdCAYNwJ0dsRDQtsPhcUzgIAO+\/Ujxdj9shOHGOsxuZX2BpQDZLE9xaSIai0X6OiJwzOlf5xJ+h3iGa6MI2\/h4zzhEzgXGlvPPnIBzjJ7t6+hwmu1l2Xl52bllyNd9kLXgmyqh3jU741fwxL09oF7ATgD3iBzsA4Eh5Hmbm51ADidZmvNf1GD0qHE09lIrPWBUbSlmdFOIeTm7zG33lppw9GZ+H1HKwZv+ubc349dNRtHXwVX9GGiGXDji6kWwfBXN9bCtxRk6ePAg+sAliLtYH8SuL2P\/fnxYZf5stzMSi2Kyu8y4G97xgLJ7rZ5XX+nljRTB1trDmf8axc1u1hqN3ssazYWQB7hXyune0NhpRpOUgWPIqwU\/8GVkrshXqStzuTQzDPBwwm65QKKMsClux0+fA1+ABH7R5FYQZ3Ooih9SwOlGdfH0aXqBHhsNW1QFqnwgV3g09rbcIOD9m3COVEyRjrExGgMHqTkgjZdGjGa7Ae7Z6AfCktgTnqfZt\/\/djJ\/HYlGPx8QcLct+WcXsSiTCwTbbtNo3zvfycgBw5NwPYqpzQMAoqHTDPlFHdIRmTvaYTDajNwLmtJeV5eYZaPxWPDuUkfGtfVtUhWLokjfFcKLIk5GT\/f1mu7tMvE2h7aqN4hPCCoOPsb6A15mq345CDdLfb2dfADWBzG7IV5VTH+kMDHSUhrwSu5I+eJxAxX1wCZO7HVnbTxkGSChkk9iEEAh9q+fEu70+jycKYVPF\/S5Lg+ENilsHu7GHVIaj9PojsbeJ5JtCW8QacwZ7e31cSwoG89sSK7LdDG7QwcDGMYnB6n8Q8AX3r2zQadgeEgeDvTHoFjjxM\/oIsXqaEoXdefYk4bkS\/i8BbKhv6y6D3jUQDllJIbL2vg0qi5hETF4\/TVl+o7MtLm7oiZxGMz2722wECm4diacl8tJbr4aigI61ORaxgVPxpFQPSmILnl5VokAaZizM7OdibhacMY8ndLlwwws\/O68F3x00O20dQKxgIIJDfYKU9rMizZ4YHxJQccEPev\/6V1s2qFz4bTZw0MtiOP0zBJ1C6n0KVeAl6C0XCizqMnZwdlmbyQwyc9RoFsp5Da7TXQlTzU0vhl6zdnNDDZfEEJ9ZRW6TFpMPquJLb8dzMFSrEE+QsSlA2e2Doro\/SoU5GcoIDGojlJf9Nn5YBUKzDxQ3hQYoKRaByHUOvlOUrYB8lFs2aDd1wAGxOtpZUP3qTa2\/VVKAQMygjsUnIBi0IU\/UTID2YFD9fR0m9Rf300DA3GJrHt97vFsMp9HRvv6WQAt\/rs5ma78gKO0FNHCunEMtKEri06URwaAWlZ+mKSI6g6HCxRSiirVIBXOoZxM3So9vi08Wk2y4jboLBJQfmEvnMo7GJiYmHL8cAoo605jRzZzL0AYRIx4FyNes3QABlc0DilSZO\/qAj6JjYw7qPJs2RfuFCrxr1JNf7ByM2MzAelkGkmsEYMxS+jdHx8YxiYlcfM3rjfwLphzIOHYA7Z1KUdJkfLHePQAo\/RN43jXIWp4QCgWhjmUcFWro2Fl4RmZ7trE0BBfILeBpSqXrP3mKtTDgMmNNTRcvqlxsJJVhUCkdNsyVBgm+PFbj9IX8IrleYFJAByNzTERfzfD5fL\/FOld0YJuf5LmxJuv3XmxqKi29ePGy2EcTbEZj7NLYWJQl8n6n2Q0H4Bx0fnXDWtULvQNinJm8oahdIkvICOOXoteunYVkDrzXVlaWVfXOG6ikvTa732MdCQQau3kv4vyV58\/7esH2U+t9hf7upahAo9KvqF6hKo6zBEUGrJ6nKZXqX\/eigMKWx+hJmzdM9bDfCzTlLa0SiYWOMBQdp\/79n2CbDvaJjAjaSV9To0NhDHU4FA3Bk78ISpSpIJFWh4P6BPwHCqfZg\/+LYeE2QY6ymcskDlMoDGpw3hWH7mjQbwiKDQ\/BboM0rnUCcowY48RXxviUBHoHsoH3jKHWCBkIBLp5heB7x4Z9i1+8dWZoaCgI5hvAc5aAlKxp2NdAu3zsEpWQrMJeLTyAdjGF64pJfbmEXXYuyGFvGJ5u6ZhX3kD2lpY203QU6Ye6pSxb\/K4dnGbD5s1Aru1kAHVxy0AIdjKa8sQHfo16hNlkr8rLrlOXF7nNHTHxrOicbU5vs8ctXcughttesXnfRrgxEu\/SZA860Su8HTzhscPLIlZaUinJ0H6GrclNhMYA1k4+xKYRJHMlbev4vd5ceiaFCM3mlZtFaGjwQ\/mFydzvtfA0BXyjUrngEG3YazRV8mCy27zXiCDJZZ6LsGCAiiFitEu+XQeeuXHfyo16VfkQzg8i04GohfwEAHWY6XPuJLKz2JC4FXFs3BGrg6UabhhQ+hUb8qmeNEdisWsTKI5bOfGdjHd3soCAYnbzhcuXL19464wB2w5FkGxeamwUnQbcl41BWWVs9rwtydd2vEb1Flk\/YNgAABQISURBVF4owCa33W6mSjl6bmz89H9YXIgNU39fbDSVhsBZmgAfc2VRXvxxQS3TZu83cZQqwadCsKdtktesVal+lhFkfwECj22zeVlV1RyKvRyMl+CCMwzxFBU\/EXPI44g6FVllgyZM01CjKivUjCI12KbCUBznbBTROoFX4p6ktTqiAH0dnSi5bPSOjTNW\/qfuIY6MNJULYsZqrZINqaAYy0igbRbY\/vEDzFh7I1ZQ4GLyBvb6XmNpMw7cCMF0GTKE5upo7FoUxEcPfViXmsxxRQHE02QXnzHnGriKr1HU+6EJSi9MNbc6fBnxJinUVJDYrPyDlsoCSWK3to4Bpdiu0sRaCEnJ4emLpwCwojYIKyM4UgwzlMMKGllR7mJjUDuRmPv6Ot5An+FM42NXFtrC1hAed+3SpdOnjx8\/cBzbOnBcIe2kVoLUASFrGmxjUjknuP8fLfS0etoStbp5zilgKeffnuzpGR8fu3YtBpfzl8oaC4LgD7MbNYEcwxhrgsuoc8SWLVCHJ8pUC7ZTAvjw4vHiN0qZhkQ8okMYbU6zabAsG9QpoGO87KrDOOvjx+DtG0++OiZJiXG8M1SxinZ8\/vkrVug0ojM1SkST4cugfWchb0zqeNGEc7bPjCo8fIUySFnI2i9JWZwQj5w4cKKAui6FRiWGSDluQ1lRZ5AemJ1OhUrQmMaoBvlPavCwPc00ciJOhi6tQsULESXcZPBqfwd91lBSOTzSmQRDnkImsMVbw7LJOMaAEa9JDC9nvGyMRCDc7W1tRXn01vDbcnAxffWhzStU7GfHuA52yMfVno8vqRFAFDrBKYokH8TLYJXiB3pGESg9dxgdUPHr536rY86o00mLkirQaVZs2bKCyhu2syJcahSLDnrwOFZTUGGDFIELVpSUO7VM\/jUj9frlqY004hPEjI25G4uqiNz\/aNEoaEM2KmkkmqwyxfolrPAsJODLeMnkBCFkdNoNggRalhqgyYf6o1rFlnCSgNjZo9gMMQAFGfrYyBQN5yRCPaaEVpvgxr4X1Ps6ERq+lq3eQlPOgxtVGmlfA62kSr28bIpTtJBgbierN1tj8cYnzqv6gkMnQNFgsz1LHKsMnWwMHadWa7TZDdK5JMasdENeJy3dWH4QKoT8ngnZGZjXYHlDvYauaPRJ0Lzl90cq5dcTskMenJ8xSe01obIsYUTs2RS5iosLJWw0WRI01fvgKWhkt0+HjWKnNOw1FSVO+qKMjEjDyrLbYiNC\/EBCBnqHOt1a2qVyeKxRbPpJLgN1NqQoT6Qc6niq6kxuqPScEDm8fhi3NjvehvHiejP6KCAteeIViyA8Tpf9rqihtwtDAqeRkHnlAPDLkyeJbCCmZk8fyhyA54IN5BDDP7vM3Wjux5D3drCbgwrcVczFDZiFBRSkh5rq6nxVoXQ+SHZs9iVq9UDm2XSJJEDjbwrRWApF2LOQZnzoZYte6m1k\/gXCKAQAYY3BKSbLBsBM9D9OU5KuDijY6xGLcYcDKRrLTWyQ4GJxgoWjw8ObmAasyp3uXDUrRjENA3BRWTgFT2ImMEusBwZCCANVUXkVRZ3uSgRqqNPY2zr\/Cm1zXbPG2NDqCwpAE8exod1iKhP0Op7ycejeE1QvsCpzHHhmNA4NXMcQ9uKomY5pDqktLsvVPqgaodykKdwRflPWjcm2G8N2QYFOAePucYCL1RWwmkVXD1ITkhXNVm1FBuIMATAoEMnA\/uBQIzH7QUkim2ODlGaCmNF44QKtlC2o20KeVxtFZDBx8weQC8oMmw5nYx4r7U1BLcA6VuHjbJbmTMZ5IxC11xoVeygV5YCNS8KmcHQUK83wRUz5IgsL9tK3Xvndz+kDgBvOEzlGYoPBJj4DU2UyRsLskk1M0TgwNZ+N60OKjx0\/g1i2RkOxGJBvO33uGBPFCerbHHI4KDDgYr79nS3KbJa8QQOiCMSUHzFjMjN6Lxe3s1iLSeHkC3S22SKxa9dAAJ3ugbiiFfpEFr2VCjV9\/pCGK+hwGtEnieC0Wg3xW22XsNGDp\/zbAZww9+Ksb5PXaWd36m92ozsHWqTEX8Ua1qOjE7QfddAsZZZsXuurNObBMt5pDIQTpu+A1P39CimJApHifeZvRCaV\/bpEAJxjtHeKVL6\/EfcFFODpSI1W9oiqIG+hFEIX698jdvaCQCNQikfOnQYcuXSCbMrdnfppfvXGDbhSgigDMD4frmPj2k68hzqLReyj63SDRag0KumsDc6KQ06yl8bIAF6QKUvBABrPITZyUMVPROM5oAAfBtY\/4uQ5zmmH\/YL8iiS66aBsWUGumpbam+\/Yt1YlW0sHxG+DVI0rgUhn73legUhWZRBPQOfloIB\/fVMsi4gLsFCYY2aGM3i92kGDlE7pIQY1CDr92kMrG\/Q6VEK0hQFQUpVjc0s3p8yu4xWDTq9zSddWVNGioakJqmJ4bJAQu9ntKeg8HlSZfttgrvTomRVhM2zt5kNb8qX8RkgQOCgWMUu6CEpGrcyLGDQ1DftAtRWJQcfMTR3CNti9P2GZOC24jVwJESUbdKWpHzDEnyIAMgMikgCak\/VxnIq462YDNDqEZnM+Vt6kM9gbQDBhZyYCcU6OVT1F5axDATFVEhHFC0FfeRmSyigMfgCuKdYjrAYP06UUIFUqZZm8HqGp3ncHdjlzRWh8z7MOKuTtDjHFywaqUCPX6DdUb9BreLqHZIrVJlRLkRCkcI\/jl4nIQHEVpfWE014JdQGR2t4BGk5DlUUiZQgiPCHHSPyiBrUahluzsYFV3uCVwc5OkTrb6Mxw2B8ZYRetV9OJO71OZw01NYFX2Q0tQ4i\/kMOOGBpqxNU7MpmH3Q30npDfLl0UJxup19SIXVQFUaIgaXNGMG8jPrEOc7as2wESQk3ThZ4FoZl23D2s+4U5HMqssdEEaQL03EcnDY2ohN7JCHZWtA2iUn6DhtPvHNbmaELJB+LJETXIsmodfRr5+Xo6Q0CGegO5NIOdukZXbEH9CdYjTSfQ9o1ed+Vt2tBper53\/\/533303g4fugCG70Xd+pKOvz6iMT9qhEvSWxhMQLU3zN6yt0fFGCMpTH1uvaygze5n7eDxjCmx3g1uwjidv4hfTYR+kEink9Rq12NvMNnTvl1en2X6PA8hNyKI\/SCnWarXdGRmv0fbjpn9HRjw3FoVMJS+KIPM4eEOIe0aFmusFJH7wa19ZqJX1JKACHY9iNYM9KcnLKG3rdUXIM2bjb4Z8R\/7jX\/\/v+X9+7Xe\/PH58fFxcU\/G6dSThgYAKk84hCCW8Q6BSSSu3ieD2o8A5yI22QRUUIU9Ia9SCOC6h2BRQYKJvJ5YgZA8uWiPZbZQ0IhHQztiKqFDzpb6D9gDyy6uYgYZwYUIFYNcvdxriBZ1HitrMNhTZ0eirr544673A0jL+qpAEertDjliHlhagUvqTY0myyjEeitmISTtTmb\/FYh6UHlUSr772Vrg5sUoQvM3xM5C8guKLFy+qaCNEykjmJqwQcKmAkV4+G3zb7wVp5zSxnq+5rKK9ngIzMRKnIsFgRrK5dg41uBhfrT19+HUecDdbx6IBHvTRGUqsQBuJs9kxIV8GJRC\/B+ce9kqrZX6HgdDbe\/43ly\/n0lsP7g+B5JY9Ds54bWYn9gsmaI\/n\/12AWo2VmRVcL6p0ZtMgbwKQTt\/PSiMJi2ZAC5c6ccaErr9hjQqAodTfYZcykr3JO7kUjXMNUAa2r0xmBKZfztCCGXg4SuMvCuoQGxI2p6mM7lFCIyJ\/bfUKVTkuL0JklD7fgAEYejTx2WWFeiRpo7WZ2+sDdHbB9wbmda\/WlN3pQ2QSjjH5Q9HTx3nj78Bx2uU52e5iU6MKKlH1NSv00vI+dIDO31jP5CSki8HxJzf9p6RxWJR6Q6zDHuuwY6ntbvImJqVEtxNof2b8oKd\/0l5VsN1m9NraEsp8+l05Tb8bNu9ryC9UBhqDQEcgMAixw3htrJKLn6Yo3ijMGQAZsv\/dXuzVVtnNVPacfN0TTcyZAi7h8b8exSlIrdM8yKJMYSinP\/CoR4fVb2jYXB2fj4BjypqaXzuTJ8u\/QmWEomGT1C\/3BSPtT3joDEQ4nHBlhRBRJC53V7id0UnAsO2IDjqVO\/G7bDWFBmVCDUTU6k4oJJQBbFpQH2QHyJbzsIhfHaDtP0xjQ6ydjmtIbRfGE8tlCqedyiGQOHE9BpbnAnKqo9DQa6vaZYegSC4t9fN+nkCbRLJYkW5Fhg9GROLKNcGuoCeQuw4REjK6tF2BEWczirPdCdBsaABxSee\/AvvPE7rIl3Xv2KxVWbxbz1b1+XzBUyHjhTdw4kO8VVBvb2RNQoZfGLyZK8D4BEoFQkP7Nof2ba5RyX6vifqJT1OFIs7KhHGIuzgjZhmrID7R6KRFfYICHqy5Ukgw2jiBROTsT3QpiDi\/9eBEwnXKKQ2jTKCpkJDu\/eLCYAVd0oZr2qzREfG6tNcY7B7wezy4NsOoZbNK+E3LgFQcCtztpQuDV9G1HFb5g3lcDfpYV1O9Za1eJf\/bnvQMlW2ofejKY6NpkjNCOUpnWDpM8UFnGSbvo6AVs81eWeXGSRbIRCAJQ7TtU2o9+HYiGdmwBK+UuRLSME3etHamQ29563ne\/qLtitZNrU\/2tPZIUhF8o3GA5IUcniq3iVVWvJHKAc0ua7PjmozYtUisSu61CE\/II28eV9AFA1QwquJ\/pVFgi7JMUHazuwC1MzopWKBShyqLT3RKhcEk71DgEkGt1kvpWrRmlHpWhyOWEGptmLrc8sPhnFkYUVRcWOhO7hBvgdE5q1Ao4vX6fObB+GPD4ZeFHBPUWWjpcOECwmPD9HyNjgQbF3v3Hk8oKejJjXKahsPL1eKkePxnd4I2ylZcPMmX62Ja7JsMDSofPtMJ44319dNSlmQhpB19o7TDpVCzWCsFMPzo4Dgtk2ewNYPmk1MusLznoKMfnqobNR+NE1ztU5VbztbdMWRsVofnNz9aPDjYJi5dyAl0+1qI\/HEQwHjCwCmmHXO\/5oI2yrUORfR1zCdhR2xSurI3e6qkaEP5V19wwUWxkbWIq0Ie0NFMZWBOYo2tRGAAGiu7HQP2kwEejzV8+UoI1TCbmzkIdZEC+\/+4j5xszFzzyU7nLKWr2xFjD11CiRbBJGS7CnRYUI87GbyegzGSM7S\/m2OhIIpAoBv\/jKEhrwggZa3msdYJfu4sqTQx0hkwQDSXt2S9Hs8kZISwp4\/kwlmof50bB\/l34DQuA9S44kwLtUi0oiw7QWXEY0WsXMtEvcxoyW67zJRjKSTykB\/vBCojhV6XzXcRb8EU8hxMmHpiz4KF2rnXXkHvou416MZYpHU3\/VkHlpv9uCoa1Q2LHjsgc0oiHjat1zo+IcZXOSuhgKksiekV3c89iReNY1LBeeAA+2lM9KyWVudeo4nP+whecTpR7iXgYWV2Ey4qw7XAPT09m1rldTL\/jSM+Ijmea1WJf01VMHujjkRgMJHZQAGb3\/xikE7syxyMMpUW0ckyWikVIdX2fpH9Uce8lwKNr7byRmmUlarOOPO0qylZgJauUSX8fhliJ6H8otu8qIWZmvZS+Ya+wftA2LygE6CVIc\/k4yq9oeg467zyoIW7icljrA49F7OsXuWSHdyQn\/gTUAHEi5a1iuRbEflAAAvIRjLpkWAbENDxtx7k5EAINpRIAHJ0oPtl4HivdjDRw\/nB5RQa\/VrQ0nr5AxIMMFjerpINcbAim1w3Uqo4PE1ho9EaS0QGYEaJEx3DWPEipm1UlMv2yKL1xtqGQw0rVDLtqNg8GRoF9wOTIREd0hIINAI2nSQrQSWK6LzeIz1nuga2BTvmjYE2JqN5OzPhUgY1hSafaemErzBQMWwl1aMQFWzi84oTBoendFPfJGjw91FGbxjwCfn7pQQr34HW7\/kb992xb6NeJUOjWj\/p9+aMl9B1bHZBBi627nqHAkFibo4w\/Z9wjMKdm3A9EgBkAjQ5VdkpOkajOVFWQeJnDdDNoGcToGFSmsNjf89Y+E5OY7y5Tv+HYswYfe+PngR6OnQrbPhF+pWTzkcbTvmgqg\/hguH49nw2RS0kGi5iwRUMMkFASLC3tzEwAFkoQtnlvejIT0QGMnyNQbquRqQkm9+ToCEVCI1LA3p241p9oSLBGI+ZOTy4Ivg9A64qtfrZwja590yuwuKnM9ApdApPrEM+yVxC+2OgqjeuSICGz8MaKt12VMNYyYWwndpMRaDUe4Q0TJF5AwRPTOJeho4cU\/xFgRvXGFcNDMmWHOF+bX6PIxGaOhZRVM9KfwWXn4Y2ncranF5vLBQdGxt\/ezI2IACx1sD8ZJN7z3vOkxCQ9KeQYX+znJHqmaDPr0FZLYemBDWs18rhoIaFGVA+lHNOCZk\/AWQ6c0H3sfX8WGsiOsiVxFBZxnEN0S4IMJ5jAtK2LyMo\/bVfweDH1J4wunrmNjRtikofNADWK2xNE+9ooqgdnVz9VYFaNsBltQnwxHElWbluM\/6CLCJfZs280dYcld0JrlAuFNO3jF7KQex7rQcPNpUyMIxOs91dJRWcIjItgMzRq80HxSwEGvFPKBsYwxwOZrzKcDhGAoGBFqUUBwKUTQk+Q8\/+OHMblWzyWvB7NiEcm5gyZhod0sp72hVGzwQbKO0y0fTtrML+bH8H9vOgWAD581\/\/9V+\/sE5MPhR1oXxbu1paFif\/axaCIQLATJiyEvTwJKJCZHzvgEb20K6AoQTrpsI66jvoZgBGmA4Bygx3pRbKL3cOm+gWr+IGZBI0nBsnacwMG40uHk5Gj4OjAdI4Lz6l955GjlhiMXhMNtsFkPqnAQxREYpSyjP6npxlm5TiH8e7KNRoNIWy5sZ\/A4EyBGoNW9J\/AAAAAElFTkSuQmCC\" alt=\"Fotograf\u00edan a una part\u00edcula cu\u00e1ntica en un &quot;estado extracorporal&quot; \u2022 Tendencias21\" \/><\/p>\n<p align=\"center\">\n<p style=\"text-align: justify;\">Las tres part\u00edculas, <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a>, son exactas, excepto en sus masas. El <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> es 200 veces m\u00e1s masivo que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. La part\u00edcula <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a> es unas 35.600 veces m\u00e1s masiva que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> interaccionan por la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> y la interacci\u00f3n d\u00e9bil. Para cada <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a> hay una antipart\u00edcula equivalente de carga opuesta (como explicamos antes, el positr\u00f3n es la antipart\u00edcula del <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a> <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>). Los antineutrinos, como los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, no tienen carga.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/aprendefisicaenpocospasos.files.wordpress.com\/2017\/01\/anim_tierra_campo_magnetico.gif\" alt=\"Las interacciones fundamentales : Blog de Emilio Silvera V.\" width=\"487\" height=\"365\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n electromagn\u00e9tica es la responsable de las fuerzas que controlan las estructuras at\u00f3micas, las reacciones qu\u00edmicas y todos los fen\u00f3menos electromagn\u00e9ticos. Puede explicar las fuerzas entre las part\u00edculas cargadas pero, al contrario que las interacciones gravitacionales, pueden ser tanto atractivas como repulsivas (probar con imanes como las fuerzas desiguales y contrarias \u2013 positiva\/negativa \u2013 se atraen, mientras que cargas iguales \u2013 negativa\/negativa o positiva\/positiva \u2013 se repelen).<\/p>\n<p style=\"text-align: justify;\">Algunas part\u00edculas neutras se desintegran por interacciones electromagn\u00e9ticas. La interacci\u00f3n se puede interpretar tanto como un campo cl\u00e1sico de fuerzas (Ley de Coulomb) como por el intercambio de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> virtuales. Igual que en las interacciones gravitatorias, el hecho de que las interacciones electromagn\u00e9ticas sean de largo alcance significa que tienen una teor\u00eda cl\u00e1sica bien definida dadas por las ecuaciones de Maxwell. La teor\u00eda cu\u00e1ntica de las interacciones electromagn\u00e9ticas se describen (como antes dije) con la electrodin\u00e1mica cu\u00e1ntica. Esta fuerza tiene una part\u00edcula portadora, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/image.slidesharecdn.com\/laelectronicaenlatecnologia-121018163902-phpapp01\/95\/la-electronica-en-la-tecnologia-3-638.jpg?cb=1350578570\" alt=\"Resultado de imagen de La electr\u00f3nica\" width=\"478\" height=\"359\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Todos o\u00edmos con frecuencia la palabra \u201celectr\u00f3nica\u201d, pero pocos pensamos que estamos hablando de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en dise\u00f1os de dispositivos de control, comunicaci\u00f3n y computaci\u00f3n, bas\u00e1ndose en el movimiento de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en circuitos que contienen semiconductores, v\u00e1lvulas termoi\u00f3nicas, resistencias, condensadores y bobinas y en la electr\u00f3nica cu\u00e1ntica<a title=\"\" href=\"#_ftn2\">1<\/a>\u00a0aplicada a la \u00f3ptica, se han conseguido verdaderas maravillas que han facilitado grandes avances tecnol\u00f3gicos de distintas aplicaciones como la investigaci\u00f3n o la medicina y la cirug\u00eda, entre otros.<\/p>\n<p style=\"text-align: justify;\">Este peque\u00f1o comentario sobre la electr\u00f3nica y la fot\u00f3nica que antes hab\u00e9is le\u00eddo, demuestra c\u00f3mo el conocimiento y el dominio sobre estos dos peque\u00f1\u00edsimos objetos, el\u00a0<em>fot\u00f3n<\/em>\u00a0y el\u00a0<em>electr\u00f3n<\/em>, nos ha dado unos beneficios incre\u00edbles.<\/p>\n<p>&nbsp;<\/p>\n<table border=\"0\" cellspacing=\"0\" cellpadding=\"0\" align=\"right\">\n<tbody>\n<tr>\n<td><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/newsimg.bbc.co.uk\/media\/images\/45085000\/jpg\/_45085675_081007fisica02.jpg\" alt=\"N\u00facleo de un \u00e1tomo de carbono mostrando la estructura de los quarks\" width=\"203\" height=\"250\" border=\"0\" hspace=\"0\" \/><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">Los Quarks est\u00e1n confinados en el n\u00facleo del \u00e1tomo formando <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. La Fuerza nuclear fuerte los retiene para que no se puedan separar los unos de los otros a m\u00e1s distancia de la que es necesaria para mantener la estabilidad y, se les consiente lo que se denomina <a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a> de los Quarks.<\/p>\n<p style=\"text-align: justify;\">Existen otras part\u00edculas a\u00fan m\u00e1s diminutas que, en realidad, podr\u00edamos decir que son los aut\u00e9nticos ladrillos de la materia, los objetos m\u00e1s peque\u00f1os que la conforman: los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>.<\/p>\n<p style=\"text-align: justify;\">En la antigua Grecia, sabios como Dem\u00f3crito, Emp\u00e9docles, Thales de Mileto o Arist\u00f3teles, ya sospecharon de la existencia de peque\u00f1os objetos que se un\u00edan para formar materia. Dem\u00f3crito de Abdera dec\u00eda que todo estaba formado por peque\u00f1os objetos invisibles e indivisibles a los que llamaba a-tomo o \u00e1tomos (en griego significa \u201cindivisibles\u201d).<\/p>\n<p style=\"text-align: justify;\">Pasaron muchos a\u00f1os de controversia sobre la existencia de los \u00e1tomos y, en 1.803, el qu\u00edmico y f\u00edsico brit\u00e1nico John Dalton se\u00f1al\u00f3 que los compuestos f\u00edsicos se combinaban para, en ciertas proporciones, formar agrupamiento de \u00e1tomos para formar unidades llamadas mol\u00e9culas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/m1.paperblog.com\/i\/19\/190860\/einstein-yel-movimiento-browniano-L-1.jpeg\" alt=\"\" width=\"420\" height=\"421\" \/><\/p>\n<p style=\"text-align: justify;\">En 1.905 lleg\u00f3 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para dar una de las evidencias f\u00edsicas m\u00e1s importante de la existencia de los \u00e1tomos, al se\u00f1alar que el fen\u00f3meno conocido como movimiento browniano \u2013 el movimiento irregular, aleatorio de peque\u00f1as part\u00edculas de polvo suspendidas en un l\u00edquido \u2013 pod\u00eda ser explicado por el efecto de las colisiones de los \u00e1tomos del l\u00edquido con las part\u00edculas de polvo.<\/p>\n<p style=\"text-align: justify;\">Por aquella \u00e9poca ya hab\u00eda sospechas de que los \u00e1tomos no eran, despu\u00e9s de todo, indivisibles. Hac\u00eda varios a\u00f1os que J. J. Thomson, de Cambridge, hab\u00eda demostrado la existencia de una part\u00edcula material, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, que ten\u00eda una masa menor que la mil\u00e9sima parte de la masa del \u00e1tomo m\u00e1s ligero. Se comprendi\u00f3 que estos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> deb\u00edan provenir de los \u00e1tomos en s\u00ed. Y, en 1.911, el f\u00edsico brit\u00e1nico Ernest Rutherford mostr\u00f3 finalmente que los \u00e1tomos de la materia tienen verdaderamente una estructura interna: est\u00e1n formados por un n\u00facleo extremadamente peque\u00f1o y con carga positiva, alrededor del cual gira un cierto n\u00famero de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b1\/Atomo_litio.gif\" alt=\"Archivo:Atomo litio.gif - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En 1.932, un colega de Rutherford, James Chadwick, descubri\u00f3 tambi\u00e9n en Cambridge que el n\u00facleo conten\u00eda otras part\u00edculas, llamadas <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, que ten\u00edan casi la misma masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> que tiene una carga positiva igual en magnitud a la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que es negativa, con lo cual, como todos los n\u00facleos tienen el mismo n\u00famero de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> que de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> hay en el \u00e1tomo, el equilibrio de \u00e9ste queda as\u00ed explicado: carga positiva similar a carga negativa = a estabilidad en el \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V\u00e1zauez<\/em><\/strong><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F07%2F11%2F%25c2%25a1la-luz-%25c2%25bfsera-el-alma-del-universo%2F&amp;title=%C2%A1La+Luz%21+%C2%BFSer%C3%A1+el+Alma+del+Universo%3F' 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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Y no es precisamente por su contraste de colores, sino por la cantidad de luz que desprenden las [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28037"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=28037"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28037\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28037"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28037"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28037"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}