{"id":27060,"date":"2021-08-22T04:44:10","date_gmt":"2021-08-22T03:44:10","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27060"},"modified":"2021-08-22T05:09:01","modified_gmt":"2021-08-22T04:09:01","slug":"%c2%a1materia-%e2%80%93-antimateria-%c2%bfhabra-universos-de-antimateria-6","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/08\/22\/%c2%a1materia-%e2%80%93-antimateria-%c2%bfhabra-universos-de-antimateria-6\/","title":{"rendered":"\u00a1Materia \u2013 Antimateria! \u00bfHabr\u00e1 universos de antimateria?"},"content":{"rendered":"<div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/page\/2\/\">Entradas anteriores<\/a><\/div>\n<\/div>\n<div>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/f0\/Just_your_average_backyard_low_energy_anti-proton_accelerator_%282280414954%29.jpg\/800px-Just_your_average_backyard_low_energy_anti-proton_accelerator_%282280414954%29.jpg\" alt=\"File:Just your average backyard low energy anti-proton accelerator (2280414954).jpg\" width=\"800\" height=\"533\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Acelerador de antiprotones del CERN<\/p>\n<p style=\"text-align: justify;\">\u00a0All\u00e1 por el a\u00f1o 2011, los medios publicaron la noticia: \u201cEl experimento Alpha del Laboratorio Europeo de F\u00edsica de Part\u00edculas (CERN) ha conseguido atrapar \u00e1tomos de antimateria durante m\u00e1s de 1.000 segundos, 16 minutos, lo que les permitir\u00e1 a estudiar sus propiedades en detalle, seg\u00fan explic\u00f3 un art\u00edculo publicado en \u2018Nature Physics.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"El antihidr\u00f3geno | Tecnolog\u00edas de la Informaci\u00f3n y de la Comunicaci\u00f3n\" \/><img decoding=\"async\" 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alt=\"hector on Twitter: &quot;Cansado de ver esos \u00e1tomos de hidr\u00f3geno con el electr\u00f3n  a su alreadedor girando como un hula-hoop, me he creado mi propio modelo.  No es exacto pero es mejor\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Prot\u00f3n y anti-<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/p>\n<p style=\"text-align: justify;\">Para hablar de antimateria lo tenemos que hacer de antipart\u00edculas, es decir, part\u00edculas subat\u00f3micas que tienen la misma masa que otras part\u00edculas y valores iguales opuestos de otra propiedad o propiedades. Por ejemplo, la antipart\u00edcula del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electr\u00f3n<\/a>\u00a0es el positr\u00f3n, que tiene una carga positiva igual en m\u00f3dulo a la carga negativa del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electr\u00f3n<\/a>. El anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0tiene una carga negativa igual en m\u00f3dulo a la carga positiva del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>. El\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0y el anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0tienen momentos magn\u00e9ticos con signos opuestos en sus espines.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Universidad Nacional de Colombia Departamento de F\u00edsica Asignatura F\u00edsica  de Semiconductores Tarea No 31 Premios Nobel Profesor: Jaime Villalobos  Velasco. - ppt descargar\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Paul\u00a0<strong>Dirac<\/strong>\u00a0comparti\u00f3 en 1933 el Premio\u00a0<strong>Nobel de F\u00edsica<\/strong>\u00a0con Erwin\u00a0<strong>Schr\u00f6dinger<\/strong>\u00a0\u00abpor el descubrimiento de nuevas teor\u00edas at\u00f3micas productivas\u00bb.\u00a0<strong>Dirac<\/strong>\u00a0obtuvo la c\u00e1tedra Lucasiana de matem\u00e1ticas de la Universidad de Cambridge donde ejerci\u00f3 como profesor de 1932 a 1969.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTHnd94IPsHpkt8ENvnoXB4B8Ya2sVpW7tiWQ&amp;usqp=CAU\" alt=\"Namaste Meditacion - ECUACI\u00d3N DE DIRAC \u2764\ufe0f Ella dijo: \u201cDime algo bonito\u201d \u00c9l  le dijo: (\u2202 + m) \u03c8 = 0 Esta es la ecuaci\u00f3n de Dirac, y es la m\u00e1s bonita\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>La ecuaci\u00f3n de Dirac<\/strong>\u00a0describe las amplitudes de probabilidad para un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> solo. Esta teor\u00eda de una sola part\u00edcula da una predicci\u00f3n suficientemente buena del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y del momento magn\u00e9tico del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, y explica la mayor parte de la estructura fina observada en las l\u00edneas espectrales at\u00f3micas.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Funci\u00f3n de onda cu\u00e1ntica | F\u00edsica | Khan Academy en Espa\u00f1ol - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Funci\u00f3n de onda cu\u00e1ntica de Schr\u00f6dinger<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong><a href=\"#\" onclick=\"referencia('schrodinger ecuacion de',event); return false;\">ecuaci\u00f3n de Schr\u00f6dinger<\/a><\/strong>, desarrollada por el f\u00edsico austr\u00edaco\u00a0<a title=\"Erwin Schr\u00f6dinger\" href=\"https:\/\/es.wikipedia.org\/wiki\/Erwin_Schr%C3%B6dinger\">Erwin Schr\u00f6dinger<\/a>\u00a0en 1925, describe la evoluci\u00f3n temporal de una part\u00edcula subat\u00f3mica masiva de naturaleza ondulatoria y no relativista. Es de importancia central en la teor\u00eda de la\u00a0<a title=\"Mec\u00e1nica cu\u00e1ntica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mec%C3%A1nica_cu%C3%A1ntica\">mec\u00e1nica cu\u00e1ntica<\/a>, donde representa para las part\u00edculas microsc\u00f3picas un papel an\u00e1logo a la\u00a0<a title=\"Leyes de Newton\" href=\"https:\/\/es.wikipedia.org\/wiki\/Leyes_de_Newton\">segunda ley de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>\u00a0en la\u00a0<a title=\"Mec\u00e1nica cl\u00e1sica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mec%C3%A1nica_cl%C3%A1sica\">mec\u00e1nica cl\u00e1sica<\/a>. Las part\u00edculas microsc\u00f3picas incluyen a las part\u00edculas elementales, tales como <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, as\u00ed como sistemas de part\u00edculas, tales como n\u00facleos at\u00f3micos.&#8221;<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Paul Adrien Maurice Dirac, considerado uno de los padres de la mec\u00e1nica cu\u00e1ntica, a la que dio una formulaci\u00f3n elegante y precisa, tal punto que su texto es a\u00fan utilizado hoy en d\u00eda. \u00c9l predijo la existencia del Positr\u00f3n, la antipart\u00edcula del Electr\u00f3n. Le concedieron el Premio Nobel de F\u00edsica en 1933 (compartido con su colega Erwing Schr\u00f6dinger.<\/p>\n<p style=\"text-align: justify;\">La existencia de antipart\u00edculas es predicha por la mec\u00e1nica cu\u00e1ntica relativista, cuando una part\u00edcula y su correspondiente antipart\u00edcula colisionan ocurre la aniquilaci\u00f3n. La antimateria consiste en materia hecha de antipart\u00edculas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"ANTIHIDROGENO: EN EL CAMINO PARA OBTENERLO EN REPOSO; PROFESOR Oelert  Walter \u2013 UNIVERSITAM\" \/><img decoding=\"async\" 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alt=\"Un misterio subat\u00f3mico: \u00bfa d\u00f3nde se fue toda la antimateria? - BBC News  Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">Por ejemplo, el anti-hidr\u00f3geno consiste en un anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0con un anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electr\u00f3n<\/a>\u00a0(positr\u00f3n) orbitando. El anti-hidr\u00f3geno ha sido creado artificialmente en el laboratorio. El espectro del anti-hidr\u00f3geno no deber\u00eda ser id\u00e9ntico al del hidr\u00f3geno. Parece que el Universo est\u00e1 formado mayoritariamente por materia (ordinaria) y la explicaci\u00f3n de la ausencia de grandes cantidades de antimateria debe ser incorporada en modelos cosmol\u00f3gicos que requieren el uso de teor\u00edas de gran unificaci\u00f3n de part\u00edculas elementales.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/axxon.com.ar\/noticias\/imagenes\/2010\/1117-antihidrogeno.jpg\" alt=\"\" width=\"370\" height=\"237\" \/><\/p>\n<p style=\"text-align: justify;\">Los f\u00edsicos del CERN han obligado a los \u00e1tomos de anti-hidr\u00f3geno a quedarse, lo que potencialmente nos ofrecen una mejor visi\u00f3n de c\u00f3mo se comporta la antimateria. Primeramente, los investigadores informaron de la captura de anti-hidr\u00f3geno, el de antimateria m\u00e1s simple. Pero su captura en ese momento se limitaba a de dos d\u00e9cimas de segundo. Ese intervalo se ha ampliado en m\u00e1s de 5.000 veces. En un estudio publicado el 5 de junio de 2011 en Nature Physics por este grupo de investigadores (ALFA) se informa de este mismo logro por un tiempo de 16 minutos y 40 segundos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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nMYfMekRqRVcByV0bAekZJz18w8kAGFdDBFaHsDwnMoXcvEAiVIbBCgfwlU6dcvlVw3Q3Z4ALzoh50pWtMyEkJjLIdz71P3j6Gm1OOqwoSMSieQrgy6mLe2DOmGKXbGez9m21m3\/AEkNtJ0KjAJ6SrUzVc2xv+UkJtLcunmXF4YBmFFMThyOZjSqBvPv8LtULaPBBBSgOQZSqQonCRmMo5dajUb0HEVlrzrRhc88Ap8xOERkTPU6aVWPSLufIpZpdR4LwfEe7TjKrdhSUJCzhWrNJ0UkyZBg8qs2zdt220W+BcNpDhTJZWQpQBA8wI7EdDWLf7XR5gWlBJZDSP6gEAfeUcHmM9IqRY3wKVJWltWMf59ISkDAcPlEpkpIM1pLSwr8eGSssveRbffcddotS2yFsEYkknzASAZHOJGfeoBGwnC6GiptKyEwFLGeLIAEamtq3uQL3ZS3UTm2HUgdRmUz8xVF8O2E3d82tLSghhoYsSwrMZJOSBmc8veiGZfG2\/BSg9yS9Nx2HcKVbtF4Qvhp4g1zgT865XstEiEI9CgftSaciYyqqeIe+hsG0BAC3nJwg5YQPvHXKSIHrnXhwwN5H8T7N2pQVi114dsPXarm+WFoAGBlKcKEpH41TnzPL3rF9\/7xp2+eVahIZBCU4BCTAiR2JBp\/tzfp1\/iJcW64FJwgFSUoAIEnAESYIJEnn86gVZAADI6jvy+lezpsGSD3ZJW6\/hHPKVnK1kmSSe5oIOYnTp1qX3X2i0w8XLhgPowKGAmIJyCtOVQ5HrHKusgCU55nLr+tCuimACYz5D9aKgBe0e4awopSrD91QkHLn86ebVYt0hr7K44oluXQ4kCF\/hT1FRgVnJz9eccq1Lau1ruzZtxspsJYWyhRebbxlSz8QUqDocorPJJpqvRozRm5KMWAqAUIyURl3iJ\/Krz4JWWO9U5\/htE+5OEU+sb+6vmLgbTZBaQypabhbWBSFj4YVAmTlFS3gPZQzcvn760oH\/aCT8ysfKoc\/wAZWqExr47Xgm2ZmIC3CBzmEp\/JVZRHt6VefFVxVxtQtNJUtSUpQEJzMxJgR3pS38KrwtpWQ3inNtS4yyiSKuDUYqwRVNj7SU04hxH3DOVant3f83FvhWABh5czHOsw3g2BcWi8Nw2pGL4SSCDGsEa+mtR67xRGEnKqavoGrE3V5kj6Vr\/hJuhw0\/a3wCtX9ofhTzX6nl0HrWcbnbE+13TTMHCTicP+Ua\/tPftXpJCAAAAABkAOQHKuHW5nFKC7Z06eFu2HWP8AjLvHjWLNswlHmdjmo\/Ck+gzjqa1fad8lhlx5fwtoKj7DT9K8w3t2XXFOuZrWoqUZ1JNY6DFulufhpqJUqXokpyYB0HIfWOk\/nXAA5we1BSfXtNdJXkUmM4z6RXrHGJhRoyc8vpStqpIUMYlPP9\/bWiThzme0Zc85Hp\/DQBuPhq9xdkKQfuh1HtB\/Q098MNgfZrNJUIceha51iPKPYH5k1FeCedk8Dn\/XVr\/0I\/etDrxNRNxlOC9Z344pqLCWoASYAGZJ5DnXnLfPbyrq6U\/mE\/C0D+ATBzEZ6n1rUPF7eLgW4YQf6j0gx91A1Pvp86wwnplXVocVR3v0x1E7e0JQoTXbqIMdK4Jr0DmFFuE6knlnnly9q5UrIDppXJoxoaYHa1aJOcaR+9FTjZezXLhxLTKStajAAoUbkFDOavw+1WS7dmyuHkF9DSnI\/tpW8ThAEEaD1MHpVDCa0Fre427duq6sG13CGh9nfWuPIJwKKIOKOWYrLLfFK\/0CC2m\/c3rtxb3NwsrtW1nBmUPKaMKVEiCRmMj6CtP8Ndl8CwZSSCVArJSZHmMjPsKze829fcF0ObPUhxbeB25DCwtQiPMYgTzNbBbhNtbJC8kMtCT\/ANKc\/wAqxd1VUDKztC+tdkIW+757m4UpRiMSzM4QeSBMfLU1VLXxicLgLrDYanMJUrEBOZBiCY7ZxyrPd5NtuXdwt93VRyTrhTySPT603Nu4tbaSDicwpRPOTAjLTlWyxquRHorf3ZyH7F9KgDCCtJPIpEgivNIM16X35uAzs+5IOjRSJ7jCK84WNm46cLSVLVBMJE5AZn2FGC6YGp+Buz\/\/AND5H4W0\/VSv\/WtWqk+D7GHZ6TnK1rJ+cfkKu1eNq5XlZ6OFVBFF8Yto8Oy4YmXlhOXQeY\/t71hIOfX1\/mlaf463UvWzf4UKV\/5ED\/1rLvWvU0cNuJfs5MzubFVLJiZMDLsOgrkooychnp9JoiTEH5V1GQ62fcpQvGtAWPwkx+lNnVSSchPIaD0okKEGantyNhG8um2s8HxOHokaj3096mUlFNvwaVujYfCnZRYsUlWryi57GAPoBVqvrtDLa3XSAhAxKJ5AUqlMAARAyAFZB4wb1cRX2Nk+RBl0jmrkn0Gp7x0rxYQeoy2d0mscCjbybdXdXC31yCo+UD7qdAn5fmaiFc4+tGvXKiH8mvbSSVI4G75DIyFEImiJos6YHSlCTArmga7WRlAjLPnPf\/SgCSYeZbbS42pwXAPwkQkdFJUDMjoaOoxIMGKFKkAs48FA+VKdIwjp3nn9av8Ad7HZ2iLd9F0wylDLbb6HVYVI4YgkD7wIzFZxV\/Vuwyu+2e0ElLD7LZKk\/fOElcHqTl2ms8n3dAiw7r70fatrvhTy\/s7qVpabUtWExEQmYEgE1YvGDaBa2etIObq0t\/PM\/QGoTww2gxdXK+FYssFlBUlbalYhnhhXIkg65aUz8eLzO2YHRbhHyCfyVWEEvkqqoGZIlVWfw3suNtFgESEr4h\/7RI+sVV+taX4F2OK6edP\/AC2491H9ga6pukxFr8bb3BZJbH\/NdA9kgqP1ArDW3SnQkHtWm+O95L1u0D8CFK91ED8k1lq9etTi4igN88HrvHYATmhxaT7+b8jV3rHPBPaZQ68yUq4bkEKAOFKxORPIkH6VsdeNrIOOV\/s9DBK4Iwzxqn7cJ0DSf1qhJTOn\/wBrUPG+wh5h4\/CtBQVATmkyPmD9DWZraUkCQQFZpOkiYmvW0zvFGjjyqps5SARmSMuQmT01\/nSiUkjIxXJ60QroMzrlW+eFu7P2W24jgh56FKn7qfup+sn1qj+Fe6yrkh18f8O0sqSCPjWQB7gYR7+9abvjvW1YtYlnE6r+23PxHqegHM152qyub+KHZ1YopLeyeSoTGUiJHY6fOD8q8w7cs+FcvNLxeVxQJOZIxa+sZ51rPhDtZy4XeuPnE4VNknsQuAB0EVHeK25ji3ftVqgrxCHEJEqBGigOcjX0qNNWHI4SfZWVb4qSMoChOYn6UZOQy5nzdZ\/aPqatG7O41zdOBJbW2399xxJTA7A6n+GrB4y3CW\/s1m1khlBVhHKYCZ7wCfeu55luUUc+z8bZmeGuwmROg\/WiPy7V2lBk6CM8\/wAvWtSCTG7twWWXw2Sh5zhtdVKzgAdMjnTnaO6TzNqm5XEcUtLbE4kKH4vWOXUVbd3t6kItLdd9ZuuotV\/8O+0YTi\/CrSIgZ5+lRG9viGu8ZLQYQxiWFuKQokrIECchGg+VLkCjihRqQZoUwCrRdiO7QtFW9tbOtuKewuJYcTiDeMApUMWh1Jw6QTWdVo27e9Nopy2evS40\/bgI4racaHUAQAtOoVBIkVlm66saL1s3eRbCH1rdtrooAUtuzAQpME4lEEefMiTOUaVkm\/O8n2644wSUJCQlKSZIA5nLmeVTSrywsW3VWa3rh15tbaC43w0ISvInPNRj29KoQTkYqMMErYMCUEkAAk9s6vPhxvqzs9DyXGVrLpScSCNADCSD3Jz71R0LIIIJBHMa+xolKk5zn1rdq+GST2+O8RvbpT4SUBQCUpxSYHU1A8Qzikz19da6VBmZB5ADLXOk6aVcAS1pvC+2zwWnChvEFwnLzCM51nKts3I37ZuwGlqwvjKFQMf+ZP7V5\/OlOtnGHUHGpHmHnbnEnPMgakgcpFYZ9PHKuTTHkcGekd5thN3jCmXcpzSoapUNFD9qxHa2417bFQ4JdSRhC2hjEHmBqDSmyvEe8Y8ocDzYOXHEmBpnMz7mtP3G3puL1CnHGUNtjypUkqOI84B5Dr1rDDizYntjTRpkyY5K3wzFLfde7WcKLZ6e7ah9SBV83X8KVEhd+QlP+Egyo\/8AUrl7Vpb+0GwYW6gHopYH0mg\/dIQQFrQmdMSgJrulhnJd0cqyxT6sq+9O\/wDb2SQxaBK3AMICf7bfSTzjoPpWL7X2m5cOqdeWVrVzP6dB2r0cnaDR0db9lp\/elgAQDke+Row6SMOnyOeocu0ZP4I7QCbl5lR\/utgjuUH9ia2gmo4MJBkJSO4AqJ3g3ot7VBU6sFXJtJBUT0jl71z59Ask926jTHqdsaSJ2+2ghppbzpwoQJJPQdO9ea94tsLubh19YjGrJP4QPhHsBUjvTvhcXsJcIS2nRtPwz1PU1AMuAKz9M88u3elg0yxNv7Knlc0kcBPTl0pZ90KIUQZPxEqmSTmrTKklHWCYPX6TQQDyBMZ5Cf4K6TM0C23Z2o7s9ppjC7bvS4EJgFOciZjU5xnzqG21uJd21t9puEJSkKwlMyoA6KMZQTlS+6ovL9bdo1cqaQy2pQOIpShOUg4cznGulIb57CvbQIF26pxpycCw6pSVRB0J7g1IFTHOhXSk\/KhVAEa1vZmyDd3Wz7ppAdtktttuJEHhKQCIWnpigzWTqiIHz+X0q+21rZbPDRul3K7hxtLhTbrDaUJXmAVTJMVlmuqXYInQ9tFbN2dspItuEuOKlIhz7nD5zP0rJAelX6\/YtdopcNq7dB5ptTgbuVcRKkp+IJVMgjXOqDOVLCu\/GDAQORn05UVGY5TRhOcc+36VsIdbM2Y4+opaw5DMqWlIA9VEVxcNS4pIwDM\/CfKPQ9K5uWwkwCo5Z4k4SFcxEnIdfpTahASls4z9ne4kl8qb4ZPJOeL9KjJ6UY0rmgAxzq67e3w\/oM21iVoaQgBavhUs8xrkMveapUZcqMGND8qaYUTu5GzuPesIiRjxK9E5\/WI96l\/Fu\/4l6UDMNICfc+Y\/nUr4N2IC7i5XkltOEH6q+QA+dULad6XnXHVauLKs+UnT2yqv8Se5DdpqSEozUYAEak8hXpbZtmGWm2kxCEBOXYVifhpZJevUcRJOD+omNAU6E5elbbtG7DLTjp0Qgqz7DSrxLhsjI+kYb4j7Q49+7BGFENj21+s1WnIAERnmde+VBx0qUVKMkkkk8yTJrgGs27ZquEO7d1ASvEgKUYCZkYeqtfQRBHpzaA5iZilmbdSkrIjyxkTmZMCBz71ylMwCY6E9Cc59KkYnyrtLpBkEiBEpyocMkCO4y7UnyoA1Tcrea5YtktGyDoc\/o25CUpxKk40OGZI+WhqK8Q8SG2kr2YmzViJStLmJJEZpCQIEyDrypxunvVam3t7e8aeW5bPcS34OeNUyExOs\/pnSe+u2bhVqtm+tnW1u3PGaUo+VCcMYAeoz6ak5aVPoGenv\/wDaFcUKsA6uTO9jDjTaL+zTcKaSEJcS6Wl4RoFQDijTlVWs1ELSpOGRn5tPQ9jpVtZ30StAZ2jatvtpASkjyOoTyAXGcDkfnWWTziwQvbbcQtt9rZdgllRaVxXFPFxYbHxYSQI761RCelaXsK1sW0XL1pdylVs4ngvjC4kkZQZhXTKPesyGlLE1cqQMkdilgOg3YWW0gnCjIqI0TPIE6nlU9tC0YXZpvLdtVsoP8LCFqUFgpxY0k5gp0MZVH7q7HauHgLhwtMJGJ1wjICckzoCepqW34SlaErTc2xbahDNuwoqwpMySSBJyEmM+0VqxE7fbO2Yk2yeA64bwJKVpcIwYlBBw5DMHzQQZmKrex92E\/b3re4JUm2S4teDIuBsSADnE5dYqS3M2i5bttuP3bSLdJxhoFK3ZnNCBEoxRBMioK2v3n703DTqGXVrU4FKWEhOfwkx0yzGdJKgYvtnZzLlki9tWSwA8WXG8ZWknCFJWknMdCOsVVYq976bwYrZu0L6Hl4+I6tpIDaTEJbRAAIzJJ61GbF3eaXZXN5cLUkNFKGkpjzOESQZByEp070wIrYb9uhajdsqeTh8qErwebkSrpHrU5txVui1Yet7fgOvKcjE6pz+mkBOLzAQSomD\/AJaS3m3bSwxaOAnHcJKl4owpMJiMueKrNa7DTe3yAiF2dohDQWPhcwiSB6qJJ7etVTuhWi0bJ2O1b7PYtF4wu8hJWn4gp0TIEaADPsDWQ7PbYYedTeoW5w8SQ22rCFrSqIUrUJynLPKth3k3pFu+FLfaDTKSeCmFOuLOeEfgGknpNZhujs9m7u1rvnEpHmcKCSOKokkpCgDA5k5wKJMImkeHeyWeGm9ZaUyXklHCKioDCr4klWcHLLlFDxV2hwrFaRq6oIHpqfoD9Knt3Co26VrcaXiJw8CeGlIySlOWgGVVvxcsGjZpeecWFIUUtITELUqPinkADp3rW6gZ9zMl2Nss3DiGklKZJxKP3UASVnsBNP8AfexYbdaNmlSWnGEOAKMnOcz3MAxU\/wCD5l95K2kqQUArWokYQkzHoTEz0oeK98w86yu3UyryFKlNrKtIhKhAAABkHnJ6VjRqK7e2AywziRs15xPBSo3IeWEhSkAlWHCcgTnnHpUBuVsht\/jrcQXSy2FJZCiOISqJJGeFOpiprdq2Ta3Ld4\/fMONITmEOKUtwYY4WAie0HLKovcS8Sj7SEuoZfW2Ay65kEnFKk4uRI59qQHG9+zkNNWzjSFM8YLUphSirAUqCQtJOcKHXpVYb5zGhq1783iVt2qVvIfuUJWHnUGZBUOGkqgYikYs+9VJPegZpm5O+Gz0LYVdW4YeYEJeazSsRHnGs56588xQ3228wLN23aul3a3n+KFLn+ikGcIJJ9Mo55CpfZtzav7IY\/wBpEHG4pvjDCFMqzwnIZCB8tahvEm3YRZ2qC7buXCFYAu3jzMgGCoA65J95io9AzTXWhQjKhWghe2uVNkKQopPURyMitG3M2Rcotrt5dmX1uhktpebxcQFSsZBOehmRnpWZpk5DPsKnLHeO6Qy60h1zAoJmFKJSEGRhM+UZ59RWWWMmqiNFm2xuCpbLlxbMvMYE4nGHwfKBqW3dFDsQDWeVIObZuCCFPvEEQQXFEHsc6ZocIBAjPsOVPHGUVTdg2OtnbVcYDgaVAdRgWDmFJPUUzxZCJnP9K5E8qFWIXwAqCQqR1OUTrlUhtrd523CVrwqbV8LiDKSRqCeR7GolK4Mgn2pdy7WSslSjjOJcn4iTMnqZpc2A3TT526cDCGi5LWIuBA0Cowk6axTEntSts2FLSkmATr0nnTA9Hs27T7DeNCXEFCVAKAI0GlMd59utWFvihIMQ02MpPYcgOdY3sjfC7t08Np04ADhSqDh7j+RUNtDaDj6y48tS1nVSjy6DoO1bPJwZrGcXVypxalrMrUSpSjzJru0dwBUFWIiElMc9QeenSm6TXaHIBjmIy51k0aG8eG1yldgyEnNEoUOhBzn86jPELdG5vXWlNOJ4aARgXlgJiVDLOYE+lZNsnbD1uoqt3FNk6xGfSRoat+yt5H7lDoudofZ8KfKMMYidc0ico5dRVua20yNju0OdvOtbNtVWdusLuHv77g+6I07awByzNZxOkUq6YUYOLXM8+\/61wUjLP5VN2WlQTiyolRkk5kmiSev0p1tHZ62SkOAjGhKxP4VaGmhpDBXcCM9TXIozQBtfhtsVoWts43bN3PHUoXLq8JLQAyAB75ZfrVQ33Z2c4265Z\/8ADvNOlssjNLwCoxo5Dr9Ohqa3E2QplixubUOuF18puUpUcAToMSZjLqe\/amPiNu9ahp25sQpJauCy8kmUkxMpzyzIEd+1QuwM5SRBBmcoI05zNCkxQqgFOJmJ5Rp2\/WuVjPIzQoUrEFXWEmJyymTQoVQAUgiJB6icp7\/SuSNM5\/ShQpALW9qp1YQ0kqUZhIzOQk\/QU3J0oUKBAFKBoxiwmPShQoZSDwZEjrn2nTn61wUnnQoUxBGh60KFAAmukJk\/v\/O1ChQADyoUKFAxa6vFuEKcVigBInkBoPQU3PafehQpIQc9KcC1WG+LgVw5w44OGY+HFpMZ0VCmwH+y9uXLAWi2fW2F\/EEKiSenfuIprxlJbW0viQVBUBRw4gCJKdDrrrlR0Kn0Y0Qrp\/P5+tChQpgf\/9k=\" alt=\"Por qu\u00e9 hay una relaci\u00f3n entre la constante de estructura fina, las  estrellas y galaxias? - Quora\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Constante de Estructura Fina | Stargazer\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Constante de estructura fina. En f\u00edsica, las constantes son eso: Un n\u00famero constante. Siempre. En cualquier lugar. Para toda la eternidad. Te muevas hacia un lado o hacia otro, gires, patalees o te revuelques. No importa c\u00f3mo lo midas\u2026 es constante.<\/p>\n<p>Pero de todas las constantes universales conocidas, hay una muy especial:<\/p>\n<p>&nbsp;<\/p>\n<div><img decoding=\"async\" src=\"https:\/\/qph.fs.quoracdn.net\/main-qimg-ff054adc340219f8488117ab741d59b6\" alt=\"\" \/><\/div>\n<p style=\"text-align: justify;\">Le dicen &#8220;alfa&#8221; (\u03b1) o Constante de Estructura Fina, y tiene la particularidad de ser adimensional, es decir, no tiene unidades. Es solo un n\u00famero:<\/p>\n<p style=\"text-align: justify;\">Algo parecido a 1\/137&#8230;<\/p>\n<p style=\"text-align: justify;\">La particularidad de \u00e9sta constante es que puedes calcularla, usando otras constantes:<\/p>\n<p style=\"text-align: justify;\">Tomas la velocidad de la luz, la carga de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, la constante de Plank, la permisividad del vac\u00edo, el n\u00famero cuatro y el n\u00famero pi. Acomodas esos n\u00fameros de determinada manera y el resultado es un hermoso n\u00famero adimensional que con toda seguridad es constante ya que est\u00e1 formado por otras constantes.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/qph.fs.quoracdn.net\/main-qimg-9aef69266ce6aa41f4ede3829598241e\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Lo curioso es que, aunque sea una mezcla de otras constantes, ese n\u00famero tiene sentido f\u00edsico real: define entre otras cosas los niveles de energ\u00eda de los \u00e1tomos, y puede ser determinada midiendo las franjas del espectro de luz que emiten las estrellas, o las bandas oscuras de la luz absorbida por los gases gal\u00e1cticos.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgVFhYZGRgaHB4cGBocHBoYHBocHh4ZGhoaGhwcIS4lIR4rIRoaJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMEA8QHhISHzQsISU0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0MTQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0ND80NP\/AABEIAHIBuAMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAAAAQMEBQYCB\/\/EAD0QAAEDAgQDBgQEBQQBBQAAAAEAAhEDIQQSMUEFUWEGInGBkfAyobHRE1LB4QcUQnLxFVNisiMkMzSCwv\/EABoBAAIDAQEAAAAAAAAAAAAAAAABAgMEBQb\/xAAoEQACAgIBAwQCAgMAAAAAAAAAAQIRAyExBBJBEyJRcTJhBYEUIzP\/2gAMAwEAAhEDEQA\/APIqBBN7qzGCBIc0W+ipmrQ8AqS7K7R1vPZXQp6YETG4XLdMUqWYG4gG6vuM4MgEEXHzVDhGd4z6K3tp8EWx9tFma0RClVcM1jRcEwmmYV1yNIn2Fy+oQwE9R6iU2qXA4yGqlaYBU7CYR77CANcx081VYelndEwOZ0AU7F1T\/wC2w90akHX9lRJt6RdFpbY6adJpknN0XIxjSfhsor8OW3JUzDMY5sAXUlib5I+p8IBigNgnmVb6BV9RmV2WQd5XQeYss00aYTJtVwO0eC7ZTBUUTIU7DvE3VEnRogu7kew2DaHaX+iuadKYESoeHE6equ+G0CbET1WLLNmyEEkW3CMK14yEaj5qdheFkOIiymcMwZEGNFeU6IsstORTlzdr0VeF4aM3krBvDxpt1VlQwxmSPBSDRV8emk1bMU+ok3yZyrwsGwm2iyHbjA5MM8n8zP8AsF6caSxn8TGRgXnk+n\/3aremwuOeD\/aD\/Ik4uPyeOot85QUL15lAIGyEkoAURbRA\/RISgFACk\/RBjok9+SUlAAgx80gKJSAUx80D9ffmiUk++qYC2QISErUcL4JSeMK92bK5rvxodckveynl5SQB5FVZcscathRmB+hRb5R76LQ4bs63Kx73kNcHyA2CD+G+o3U3Hc1IHTWVxiezeSc9VsMa4vgAuBbkEBodJBLokxobKtdVjbqx0UNumiD9le8R4CWU31M47roy5T8JcWAhxMm45R1VPhsO+o4MYxz3nRrRJtvCsjmi4uV6Qhoqvq\/E7xP1Vvi8I+k7LUY5jomHCJHMdFUuIzGdJv63WTq5KUU4u0TiNlSKFQBrgWAlwAaTMtuDI8RbzTT4k5dNp1A2nqgBYCY43l78k6wWhMMMGFJwjM5hNIj5Nv2F7OsrHPUZnzWY0zHV7unJbDjnZqjTYBlYByAgSemqOw+PyUgMgsA0aT3ZmD5pjtniXhrnjQuENJmIIKtrtdEbalSPMOJsyvezYOPh81XOZ+ynY+rne9x3MqHnG6pfOiUtsjuZB89EjibBdOIJubb2TUHQIBI7q4Z7XOYQMzZmCCLa3Bgrl9UkNEAZRFhE335lNlCCRy4nkhLdKmRITWqdw+rlcoTFJcwxIWmEXyUN0b7AkYhhkAvYPVvPyWV4lhDTc4hP9nuLuo1GO6wfDdaTtNw0PZ+Iwd1wlscv2Wte5FEnTMQysSBzC6rG19HadCm2YRzjA21XRcZg3A2UXdbGmrGizKMoHj4oaxymspag+R\/QpwUrdUo4XyScxqhTzQCTKtWYVjJdqYHkeirxTdM297qbRxDXSw7iztp8FeopLfJFtvgqajJeSBYlOUqc2UptORbVN4f446rBlhWzVi5oeewAgJl7odopzqOY+CYqU7rnzezpxi6LThTnSLT0XoXBuH5gCRlG5WX7JYUucJEgardPxDbNFh7+a5uVq7NGSTUe1FnQYw91p09FYYanACrOFME6i9x4bq3LwCATEmB1OsDyBV2CCl7jlZXTokh4AuhzkhGlly8re3SM4ix38UP\/AID\/AO+n\/wB2rXh3NY7+Jj5wFSxEPYLxfvtuOiMH\/WP2SPFwkKWUL0QgJQD+qQJUhgD7hAP05ISk+\/e6AEn6ckT1+SJ9+90IACdfsiUT1QgAn68kT9ff+Ue\/fRKWmJgwdDsTylACD3ZSaWPqtADXvAGWADHwuL2+jiSOpUaff3QlKKlygJ3+r14aPxHw34b6d0s8+6SL7GFxW4jVeA11RxEZfK0g8\/hbryCihpJgXPLUlW+C4KSM9V2RusTfzOgUPTgvCE3RGGNxNUfhZ3vB1bM7l1+kyb8yt9\/DrhwompnLfxHgabNEyAd7wT5LJVuMMpjJh2D+46Tz5uPiqZ2NqF4qZ3Zxo4EgjwjQeCz9V0vrYXii6sW2ej\/xUdT\/AAaYt+Jn7nPLBz+Xw\/JeQP8AiPiVb4nEvqOzve57oiXEuMeaqXi58T9Vij0r6bp4427dsnEGLtzeS5YF2x0C+iqJMUM15rvDVIcD6rh7oMi42\/fqkAQmHBssPx99NzSx8tOxGi0n+osrMaX95ucNcNZJiBG+oXl1N5sFt+z1OhUouD3ua9sRFo2D53P3RlzOKsU2uRztx2fpUQypRdIcO+3WHe\/osFXF5Ngtf2jrkONDNLQ1hHORJmeslZeuyRCrx5FNWhJ2tkTL+y5IXcpDKmSQ0iF2WLpjNybJ2BwELp7IQgCDh2kkBWtOgdZsNYVThqmUzKv6NYOYS0wSb+msLp9PGLW+TFNtFbXblPgf8L0fsRi216bsM8\/EDkJ2dtHisMzBFzS61tdVc8Bpik5r87pBBECPmro43bKpyVE3F4L+Xe8uYbWjmVQ1WNdfcm69fxFClisPnjMRGaNZ0lYqrwV4JiAAeQEKakpKn4IRtGWZgnWywfmnm4N7h4ag2+q13D+BvmcrtNf3OiMThMgIc2fMlTUoD9xlsXg3imSQbECdbQoVDDOHe5LYS0tyj4Scscif8Klr0chcyxYSCDoRr78kpVLaJR7lyV+HZ3vFc4WlD5PUq2dgC2HzYSoFN8NLjuIKyZ40jbgexx74E813w\/Bmo4eKhudnIAF\/0XoXZfgpYwPcJcR3W7DqVw+ofadbFJVbJPD6bqTAxoGYj0H3VlQw4ZBce8dP8LuqWsue848tSeiWiyJeWy7YLly2TlK9lrgKjTFhbc2hW7aoVPgjAAePLkp1KqCtGCbitHPyxtk\/PuuHOUSq+BNzGw\/dH4kgRbx1Wl5r0U9pIMSsh\/E8\/wDoHx+en\/3atbk8+ax38TqQ\/kXu3D2DW13tlWYJP1o\/aCjxpKPfvkhHv39l6YQIKChAB7\/yj376oQUCD376rly6QgZacWrsc+Q4OYH\/ANL2vEZWfCG3aLFRqX4Re2RDIdOZ2W4a4tuSdwAoiCVWsdRpMLLOtSoF7A1wDC8teQ8PhmWmQ48hmc9s\/wDFRcQ8ZQwCMpDnQ\/OzNlg5Tyknc66lR2MJIa0Ek2AFyegA1XT6ZaS0iC0lpB1BBgg9ZBEdEowpq3dBZyU\/hsKXa2HzXDCB1Q+qSIm3JWid+CyZi6dIQwBztzt5u+yr8Tinv+MzyAsB4BMBAQCjQFBCCiEDBI7BGM3O4Iv7jdKtn2L47Qw9N7K7c2e7RGaNrzpP6LD1v4osxJNswlajkHeFymnD0Vnx54NRxbGUklsaRtCr2O2K5yHJVKjmm6NdPfzXT2eYO6ddSc+4HjECP2T+FpEnIBmzajlF5B0sk2JKyMwaWV7wzEMpsc53xGzY18T0Vc\/AuZtmGXNIuMs6nlyXAfeVTOPqKvAnGnTLLG8QbUjMy4EBwN46qtezkucxSojBQVIGvgiOGvu65+u6kkdNVyANSLfMlW2CQwGnfdLSMm6Kj5Mn5LrDmHA7G3ipDQOZCFIxDIMoSsHoz7QrTA03RLb72uq97CLQpmAkG0z0t6rpYfbIxz4L\/CufUkZIG8TNtLqy4fgJnvnKL3EH6qppvquGRps7WLacytn2d4XYHU79VslkUTOoNms7H4drWkN+Ei99VZcSwzGAkNncHnOsKvwwydxmg+I83cgtFhqedsPgnbp0WSbal3Fi17VyZSpSquNoYDuZLj5J9tJrbOl02JcB0H6q6xtEzYW0OyrcQwwJGrjH9tiSVYpKSIK4sylfCMZVezbMD6SsnXfnqBjQTBcT6\/Ra3E1Q57i094mGCLnmbqiw9Cmxz3\/DYiTvcyfWVogqRJy7nQ\/xUBmHyGz3G56ATCydWvLS0fDOu5P7\/ojjnFDUdlBOVvPfr+yueynAjVH4lQZWD4Z3jUxusPVZkrNnTwbdFr2K4JA\/mKw7swxu7zt5fZax+Ic55DP6RJjYbeE\/cqTw+hLQQC1jRDJETOrjOifODGUjMGtNzzP6lefyycns6cajoh4WmAHPe6+mbl0aF2ziAnuCTt0HRM4ik0lrBmcBtEA+MqbQqsYIDQemv0WVlrqr5H8Hibd63nM+\/wBVPLxIICgZw7VnoE62tl8Pn6KKbRmlG\/BZsrtg2n6ofUH2VdSfJJGm+08v1SVKtwBcz6c1P1Sp49lozE7LE\/xHrA4R4nV7Pk9quq+Kj3fyWS7Z182Gf\/czW\/8AUFf0uRyzwX7RP0Ki5fo87CQ+\/fNCSF7ExCwush5H0XIO41CmN4lV2efQIB2RRTd+U+hRkd+U+hUscWrf7h9B9ko4xX\/3T6N+yA2RqWGe4w1j3GJIDXE+JAGnVFHDue4Ns2TAL5a0f3OiwVlhe0uKpkllY94EGWtIv5arrhnaGvTe0l7C2YJqMztaOcNGaR0UJOSTpBs0PZ\/sQ\/MTiW030nt7rmVHZmu1a5sNAINx6K94V2Kw9Gt+Lme8BpDWPDXNaTYuJi5iRBG6seDcew1eKdJ7XPDMzg1j2NtAJAeOotMpa\/aTCNa9xxFOGGHBrg93\/wBWtku8gV4\/q+r\/AJGeVximlxSXj5NMYwq2PcN4Nh6DnPpUmMc4yXASfAT8I6CAs9xTsbh206jw8Me4ue+pUDqmQGXOyMaWgGTYmYUjHdusKx7WtLqgc3MXsghtyMrg4g5um1ln8V2\/c\/Ow0u5mdkex76T8snK4yCJjUabK3oOm\/kfUUpNpOrvmhTlCqRnq3CWmRQfUxBAk5cO9jQOpLifkqzI78rvQq4wPanFUS406nxCDma11hMbC4kqIeNYjeq4nwbvfkvUw9S2pVXh+TPshZD+U+hRkPI+hUz\/WK\/8AuH0b9lz\/AKrW\/wBw68h9laLZELDyPoUQpJx9U6vPoE07EPOrigexsyorqhBPipRcTqoTzJI6n9Vh638USiI55Njf7p+hh3OiBKaY29\/spQxeQFrTfn9lzXfgmqfI46pkZlBBLicx5N5eaj0xBkGLR4zqm2NsTGkTpv4p5jeqVUgbtkjDPiWunI6xjUdR9t0tXClrspINpaRo4cx7skosWi4PgA8ZHnuzIMSWnn9xuq3Lt2XQh3LZRMwZIkC\/Lw3CZ\/DvGnPVeoYTsoYBgWuDseoVPxDsuWS4ggTLo5cm9T8ku6XLRPsi+GY3CsLT+ITlDDY7ud+Vs289lGZQNR1h5D9FcYrhz4nKYAsNhfb7qrdTew5rtvrp5KSdkZY+3ngTD8Mc\/MdGt+JxNvDxTOKo5HhoMgRf0Wj4ZiqT2ta5oD2xmBMNeOfjdRuJcJBqS2WNMSSCbHoL6qKm7qQ\/STjcSsxbdJ+SVTsdhcrGk66FClGSoJ43ZnGDM3W8rR8MdTpNa7IHOJg5tAOazWGcLWWsweHYaRc4XJty03HvVd6HF+TjzXgn4ejnf3RLT8P3+q2eFDcPQht3mGA\/8jM+gCo+y2Hn\/wAuoA7s72stDXph7BlMOaS4cjm1nkoS3Kg\/GNk\/DMyMaDqdfpPirXDYq3QGJ\/VUWEe9zYeyI0M6jzRVrMbdx8hulKF6IKSWy6xOJBEj4RqVj8Zxr8R72NMMaDnd0vZJxPijqkU2SA6xAt5yqLjeIbhaRaGznbc2Mm4v0VkMfbtibsfxGLptIOdsx3YuQNz5rJcZxznuIBGUT5jWfVVdTEFx7u6vOA8Izg1KxhgNubul9ksmakW4cTbF7Ldmf5h+esclJsE83dB4r0LF16LBYtDWiASYY0DkNysLxXtOxgyUmgxpyH3WX4jj6lW73E9NvRcnJjlkds6UJxgtcm54r26Hw0yX\/wDLQeQVCztfiQZzHw0HyWXb0UllIxm2VTwRRbHM5Gtodsqo2BPMzKtMH2scfiaAel58Vg6ZUqm47LNkwRrg0wyXyemYLtM3+sQrCn2lpkwGT4\/Zed4UOIH+Vc8KoAvA1JN\/YWSWPtLHGDVtGxxeNqSyKRyPaTnGjNNVyzFibOG3ql7T8TFGgGA3Iy\/K5WHwnFTmF9CPkoSx3tEcMVJOzV8QxwDo8z4lZbtLjM1FzRzb8iCjimOl7r3\/AMKgx2ILgRK09Fj\/AN0X+0TzVHG1+iCkQhewOKKkRKUoAREeql4bh733+FvM7+A3XdUsZZveduf3QRcvCIop81wSle8lcpjR0x5EwSJEGCRIOx5iwsuQAlSEpUAJClKAgACRCUIGCIQhAgQhKgBJUJ5ufE\/VTVBeO8fE\/VYet\/FE4ndNk+9VwZ81IpDLf16JquO9bdc5MdHH4h0hSqRtIUUKZRZmiEPgEneiZhsz3hguXWA5rY8HbkeGPEOGo1Kx9GnUpnOBGXQnn57qZgsY4vzvJJmS83gk69SdgqJK9o1QlSp8nvPCACznpEqu7TUW5QALm8DRZLh\/a8NYbGwsJ2nc81xjO1X4jwNDIIPI9eam8iorjikp9xoMJwVtSlmmI1HgvNu2DGh4aLAEgDbx8Strh+NvaXMAIiS5vIc3eKh8KNOq6pWcGuAGWXCQHAiYO4iE5Si67S9KVPufJ5\/wbhT31GkMcWhzc2wA6yt\/i2hpJJHXomsZxijSBALcxMwCJ81lOKcfDyQZg6wVRNOT0OHbjXI\/xXF03iRc6eCFlK9eD3Zg80KyOGkVS6jfBBwzdFtsAM1JrXQHOkNHIASflHqstgXtYJ3PyWn4diMzGvi9N94\/K4AT8iu\/CNRORLb2aTDvyYdobYtgEDoJ+66wmPdb8w2m5G3mqrC13B5HxMcd\/vzTz6IeO58Q0E6jxCi\/a\/sdKSr4LZ\/GHExBPjPsqG\/FS7v2Gov8kyx9QAB7hHIwSmcRTabujpP21TUlFEHjbZE4px8AvZTa5waYz2iRMhsGYHVQaeCrYyARbRvv5+atQMOxsmM3L\/Kr2dqHsfDO62bwL+qq9Vy0WelGOxK\/AqeGM1nS9ujB\/wDros\/xXij6pMd1mgAtA5LadrMMK1FuIpSQR3hqQd15rVJBMhQk0iyLbOg6P2TrIP7lQhUTzHqiUrLIk2k8C2g6KRUDQ2QbdVXynBXgXVLizRGSS2ONLy4BosdSrPDUQ2ziqtmJdMmw0t1sFPw1Mg3MqqcdFuKXuLfDVNhp8\/NaLs9T7wfMAeizeGc5xDWwBbOSP6fur+rXDKRFr6DcgbrDOFmqU1VFT2t4pneQDYEqlw9bqoHEcWXPPj\/n9E3\/ADMAncAfOyvjh9tFcc0Yv6LjFYqXSoTnyb+UbpipiJbmTNCqS\/U7rR02Opr7K82VNMmIhans12U\/mWfiPc5rTOQMiSAYLiTNptEbLvFdnqOGcXVn5mz3Q63KxA+I+Fl3u5XRgelZncFw99Q9wW3cbAee\/gFafy1HD3ec79hH0bt4lN47jzj3aTcjdAYEx0Gg+qpnEkyZJOvOVIVNkzG8Se\/\/AIt5Tc+JUJCEDSSD31QgBCABCVJCAAFCEQgAKEBKAgBEe\/ogpUAIB7+6GoCJQMRQnugnxKnKvqfEfErD1v4oaJZMgGfJNud3AFHDosnC\/Rc6iQjU+yoWnomWPT9Ns3ny5eaTH9E5uKzjJMN1JOg5n9lw\/EgwGAhg0E3O2Z3U\/LRRC8TAsOX6rlpvPsJKKG5uyzZiTEIZVeSC2ZF7XNt1GpOEwRIPlHVX3CsKxpY8Vmt72hE93eTtKhKLq0tk\/UlWiM7HPfm\/Fe4OdpUJIPg\/mw38FW\/zj2SwPcBMls2nQ20Vj2kohlZwBkEAg6At2hUeYE5Zg7H9D0UYR+UV98mdVXT3m+Y5H7JlzreevnolOYHwXBO49lXpUJu2JEmOqRSeHtBqNB0meSRJsmo6GqYESSrfguNc0mIIgzOkQZBWfbW96LoPI0K7Uchz5Rs2\/D+Nsa5rQAM1r6H13UzE0RP4rHCf6mSN+nVef0XuB10vHVSm5yM7SRHXQohlbvuRCUFrtZqn4p5dAOVswW2zg9J1Vbin1mOIcHQDrvHNZx+JfmD8xBnXrz8Vo6XHQ9jG1DOuY8+UpxnGTaaE4yjspMa55cbu0zAnceKhDFuG60+OxLHMItIMNiAcpAseZWUrt7xjTZUZoJbTLYuzZ9k+0ovRqfC63MA7FQe0fCw15y6ajZZqgC1wOi0lbFCvSzbtt5bKiu5Fq0UTMOP3TzKA\/KTe\/RRXVSJhdUmudEE2E66eKokmi6LRMbRTVegBLrlOUQMxJMEkH9E++s28\/Co2y6k4jWHEtBFv+RVm1mVoAuTpCr6jWvHIEjRPvxjWQGXaG5XE6yNP8qEk5BFqPJZ4eoGNazMXXAJF5OtzyEKt7QY8PrNiQWCByO9t1X0Kgb3mk3mNuQuNyotWud0owSdkZZLQGoCSZm66Lc2p0if0UUPunnP0IPxajkrKIKXydsbEpzCEZx4FR86cwLpePAqzCvevsJNUekdlO1TKFP8ADqEtyzlcGlwIJJghoJlU\/anjIxNRpYDkYCGk2LiYkwdNB81SlJK6yik7IXqi6w7qRYyk52hY90wGyXDOM0zOQgR\/wTtCpSyusxstBMOIIINQWl0\/k9VQIhSHZd1P5cktDWAS8B2Z0gBrCw67ku9IUlzMOO7\/AOMA5Q+HCwD\/AOnvnVsHWYWbRCYWXr\/wGuENYCS0HvfCMryS0tcQLhm516qNxSlSDGZMmeSHZTMtytIJGY75tYPRVaAECsEQhCQgShJ799EqBiIQhAClBSIQIEICCUDFKjV6O41Ugp0MkeSw9c6iicI2VMIU2tQ5KG43XOTsbOmp7NaEx4J5iTChsnmnGRmtYJwMB1SPYALJWJoVro3HvqnsO82Ovr+ihtG\/yVv2c42cM8vDGP7pbDtBO+mqewXJHr4gOEOJEabj9lCewbfJdYqpmcXczPrdIagOWBEC9yZO5vp+yaBnTz3Y8vTZMD2E5UeIgaApsukQkgOmUySMp+aVcsfFwlTodleE4xCF0UZB46P\/ALfsnaLjlN9gkQpPn+hLgZqJupshCgxoedoPFJS+IoQjyA+\/RSOGnvAbEukbHTZKhQlyTRXYwd4+C7ofC73sEIVMi2PIhRV+EoQoMtJNP4GeSZraIQkhDD9FEqIQmiqRyEjUIQRXI61P8P8Aj8j9EIVmL819kmXB+6RCF1wFp6+n6pDr75IQgQjdB4LtuyEIGcnQ+C6QhAjl2qD9kITAX7IQhIYbJBuhCBHR3XLtB72KEIAAh2\/khCBgU\/S0HghC5\/8AIfjEuwcsWtoFVVdT4pELnRJZOThPM0SoUmQHTohmiEKIDdVNIQmiLAofohCkBykchCAO0IQgD\/\/Z\" alt=\"Energ\u00eda, origen y final de materia y antimateria | Ciencia F\u00e1cil - Blogs  hoy.es\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Las part\u00edculas subat\u00f3micas de materia,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">protones<\/a>,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">neutrones<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electrones<\/a>\u00a0tienen part\u00edculas hom\u00f3logas de antimateria. la materia y la antimateria se juntan se aniquilan en una explosi\u00f3n de energ\u00eda. como el \u00e1tomo de hidr\u00f3geno se compone de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0unido a un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electr\u00f3n<\/a>, un \u00e1tomo de anti-hidr\u00f3geno contiene un anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0y un positr\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS0oSo0sliC8bftkfdtNfx2YUlMfBF5unvaXPwV7j0sQWfIdEA6nYYDCWFsYgccwpDNA3c&amp;usqp=CAU\" alt=\"Origen del Universo: ya se conoce cu\u00e1l es la cantidad precisa de materia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQG1X1Czclh9T9UM00Cbhw1EHyB8OuMIZRP0nCVJIpr5Fc4fq6JHV94YoY-yAdwMv7mph8&amp;usqp=CAU\" alt=\"Estas 4 piezas de evidencia ya nos han llevado m\u00e1s all\u00e1 del Big Bang\" \/><\/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;\">La Materia, aunque estamos en v\u00edas de adquirir profundos conocimientos de sus secretos, a pesar de eso, nos es a\u00fan (en ciertos aspectos) una gran desconocida, ya que, se habla de materia extra\u00f1a,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0o materia f\u00e9rtil y, luego, habr\u00e1 clases de materia que ni podemos suponer, como por ejemplo, \u00bfQu\u00e9 clase de materia ser\u00e1, la que se crea al morir una estrella masiva se forma un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0que, por medio de la Gravedad, comprime\u00a0 la materia com\u00fan hasta l\u00edmites tan extremos y desconocidos que desaparece de mundo nuestro y s\u00f3lo deja sentir la enorme fuerza de gravedad que genera, de tal manera que en ese lugar, dejan de existir el tiempo y el espacio?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-wryQtd3oJcE\/U1bxR1JdvkI\/AAAAAAAAGQ4\/t1gNFS5w8LQ\/s1600\/phasediagram-hr.jpg\" alt=\"Imagen relacionada\" width=\"304\" height=\"336\" \/><\/p>\n<p style=\"text-align: justify;\">Es tanta la ignorancia que atesoramos sobre la materia que, tapar huecos que para nosotros no tienen explicaci\u00f3n, hablamos de cosas extra\u00f1as como la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d que, finalmente, podr\u00eda estar representada por una sustancia c\u00f3smica, o, la sustancia primigenia del Cosmos, que los cl\u00e1sicos griegos llamaron Ylem (la sustancia c\u00f3smica), algo que no sabemos lo que es ni de qu\u00e9 estar compuesta, no emite radiaci\u00f3n y resulta invisible, y, al parecer, seg\u00fan nos dicen, lo \u00fanico que deja \u201cver\u201d\u00a0 o \u201csentir\u201d es la Gravedad que genera y que incide en el devenir del Universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.spacetelescope.org\/static\/archives\/images\/large\/heic1103a.jpg\" alt=\"\" width=\"674\" height=\"455\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0En realidad, a\u00fan no tenemos claro ni c\u00f3mo pudieron formarse las galaxias a pesar de la expansi\u00f3n de la expansi\u00f3n de <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a>, ya que, seg\u00fan la expansi\u00f3n del universo la materia tendr\u00eda que haberse disparado en todas las direcciones y expandi\u00e9ndose hacia las lejanas regiones del Espacio que nac\u00eda. Sin embargo, algo la &#8220;agarr\u00f3&#8221;, la tuvo que retener all\u00ed para que las galaxias se pudieran formar, \u00bfQu\u00e9 clase de gravedad y por qu\u00e9 estaba generada la mantuvo all\u00ed?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La sustancia c\u00f3smica? \u00a1La semilla de la materia! : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfEstar\u00eda all\u00ed presente una especie de &#8220;sustancia c\u00f3smica&#8221; o Ylem?<\/p>\n<p style=\"text-align: justify;\">Claro que, el comportamiento de la materia es as\u00ed por el simple hecho de que est\u00e1 conformada por min\u00fasculas part\u00edculas (unas m\u00e1s elementales que otras) que, se rigen por el principio de la Mec\u00e1nica cu\u00e1ntica, y, all\u00ed, amigos m\u00edos, nada de lo que ocurre est\u00e1 asociado a lo que nos dicta el sentido com\u00fan. El micro de las part\u00edculas subat\u00f3micas es extra\u00f1o y, en \u00e9l se pueden dar fen\u00f3menos que no podemos llegar a comprender, o, que nos cuesta comprender. No obstante, algunos de esos fen\u00f3menos s\u00ed que han sido descubiertos por los f\u00edsicos y, de esa manera, han ayudado a que conozcamos mejor el mundo en el que vivimos.<\/p>\n<p style=\"text-align: justify;\">Veamos por:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_toZCW9XvifE\/Sc7BeGjqQYI\/AAAAAAAAADA\/S_0K_f2t0jw\/s320\/Imagen+2..bmp\" alt=\"Resultado de imagen de La condensaci\u00f3n de Bose-Einstein\" width=\"304\" height=\"228\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La NASA ha creado el Conensado de Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a><\/p>\n<p style=\"text-align: justify;\">Debido al\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a><\/a>\u00a0de Pauli, es imposible que dos\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>\u00a0ocupen el mismo estado cu\u00e1ntico (al contrario de lo que ocurre con los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>). La condensaci\u00f3n Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0es de importancia fundamental explicar el fen\u00f3meno de la super-fluidez. A temperaturas muy bajas (del orden de 2\u00d710<sup>-7<\/sup>\u00a0K) se formar un condensado de Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, en el que varios miles de \u00e1tomos forman una \u00fanica entidad (un super\u00e1tomo). Este efecto ha sido observado con \u00e1tomos de rubidio y litio. ha habr\u00e9is podido suponer, la condensaci\u00f3n Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0es llamada as\u00ed en honor al f\u00edsico Satyendra Nath Bose (1.894 \u2013 1.974) y a Albert\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>. As\u00ed que, el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a><\/a>\u00a0de Pauli no s\u00f3lo a los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electrones<\/a>, sino a los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>; no a los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/partner.cab.inta-csic.es\/imagenes\/sincrotron1.gif\" alt=\"Resultado de imagen de La radiaci\u00f3n sincrotr\u00f3n .\" width=\"304\" height=\"205\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQY_QQRCrJwq2mKVRxTXhDIDNSwhyrnkYmKOj35oweeDX68bxnlvQkDteanlhTdiyB5gvA&amp;usqp=CAU\" alt=\"II. LAS MARAVILLAS DE LA LUZ\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando una part\u00edcula cargada se mueve a velocidades relativistas e interacciona con un campo magn\u00e9tico emite la denominada radiaci\u00f3n sincrotr\u00f3n. La\u00a0<strong>radiaci\u00f3n sincrotr\u00f3n<\/strong>\u00a0es la que produce una part\u00edcula cargada; por ejemplo, un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electr\u00f3n<\/a>, gira en un campo magn\u00e9tico. En funci\u00f3n de la energ\u00eda del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electr\u00f3n<\/a>, los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>\u00a0emitidos pueden tener energ\u00edas de radio, de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a><\/a>\u00a0o mayores.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La gigantesca Nebulosa del Cangrejo, captada en todo su esplendor\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/pirman.es\/images\/ampliadas\/telescopio-fermi.jpg\" alt=\"Resultado de imagen de El sat\u00e9lite Fermi\" width=\"304\" height=\"234\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"RADIACI\u00d3N SINCROTR\u00d3N\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La observaci\u00f3n del fen\u00f3meno ha sido posible gracias al sat\u00e9lite\u00a0<strong>Fermi<\/strong>, especializado en\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a>, que con un gran telescopio conocido como\u00a0<strong>LAT<\/strong>\u00a0(<strong>Large Area Telescope<\/strong>, por sus siglas en ingl\u00e9s). su puesta en \u00f3rbita, en junio de 2008, el<strong>\u00a0LAT<\/strong>\u00a0ha monitoreado la\u00a0<strong>nebulosa del Cangrej<\/strong><strong>o<\/strong>.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Si nos fijamos en todo lo que estamos hablando aqu\u00ed, es f\u00e1cil comprender c\u00f3mo \u00a0 un magn\u00e9tico la part\u00edcula cargada que gira, pero ya no resulta tan f\u00e1cil saber por qu\u00e9 ha de lo mismo un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0descargado. Lo cierto es que cuando un rayo de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">neutrones<\/a>\u00a0incide sobre un hierro magnetizado, no se comporta de la misma forma que lo har\u00eda si el hierro no estuviese magnetizado. El magnetismo del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0sigue siendo un misterio; los f\u00edsicos sospechan que contiene cargas positivas y negativas equivalente a cero, aunque por alguna raz\u00f3n desconocida, logran crear un campo magn\u00e9tico cuando gira la part\u00edcula.<\/p>\n<p style=\"text-align: justify;\">Particularmente creo que, si el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0tiene masa, si la masa es energ\u00eda (<em>E = mc<sup>2<\/sup><\/em>), y si la energ\u00eda es electricidad y magnetismo (seg\u00fan Maxwell), el magnetismo del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0no es tan extra\u00f1o, sino que es un aspecto de lo que en realidad es: \u00a1materia! La materia es la luz, la energ\u00eda, el magnetismo, en\u00a0 definitiva, la fuerza que reina en el universo y que est\u00e1 presente de una u otra forma en todas (aunque a veces no podamos verla).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/d\/d6\/CPdiagram.png\" alt=\"\" width=\"557\" height=\"503\" \/><\/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 Sea fuere, la rotaci\u00f3n del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0nos da la a esas preguntas<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 es el anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>? Pues, simplemente, un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>\u00a0cuyo movimiento rotatorio se ha invertido; su polo sur magn\u00e9tico, por decirlo , est\u00e1 arriba y no abajo. En realidad, el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>\u00a0y el anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electr\u00f3n<\/a>\u00a0y el positr\u00f3n, muestran exactamente el mismo fen\u00f3meno de los polos invertidos. Es indudable que las antipart\u00edculas pueden combinarse para formar la antimateria, de la misma que las part\u00edculas corrientes forman la materia ordinaria.<\/p>\n<p style=\"text-align: justify;\">La primera demostraci\u00f3n efectiva de antimateria se tuvo en Brookhaven en 1.965, donde fue bombardeado un de berilio con 7\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">protones<\/a>\u00a0BeV y se produjeron combinaciones de antiprotones y antineutrones, o sea, un\u00a0<em>anti-deuter\u00f3n<\/em>. entonces se ha producido el\u00a0<em>antihelio 3<\/em>, y no cabe duda de que se podr\u00eda crear otros anti-n\u00facleos m\u00e1s complicados a\u00fan si se abordara el problema con m\u00e1s .\u201d<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Descubrimiento del n\u00facleo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQez0DaOb4ZjDH34uXOkrLeeNZ3xOUmoo740leVQxX1uIk8_w4EAhKSCBn3-bJ85T5d8t4&amp;usqp=CAU\" alt=\"Fen\u00f3menos Nucleares Primer Semestre \u2013 IV Medio. \uf0a1 Comprender los procesos  de radiactividad natural. \uf0a1 Calcular masas at\u00f3micas promedio. \uf0a1  Caracterizar. - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 no ser\u00e1 capaz de inventar el hombre descubrir los misterios de la naturaleza? Podemos recordar (aunque ha pasado mucho tiempo) lo que hizo Rutherford para identificar la primera part\u00edcula nuclear (la part\u00edcula Alfa). El camino ha sido largo y muy duro, con muchos intentos fallidos antes de ir consiguiendo los triunfos (los \u00fanicos que suenan), y muchos han sido los nombres que contribuyen para conseguir llegar al conocimiento del \u00e1tomo y del n\u00facleo ; los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">electrones<\/a>\u00a0circulando alrededor del n\u00facleo, en sus diferentes niveles, con un n\u00facleo compuesto de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">protones<\/a>\u00a0y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">neutrones<\/a>\u00a0que, a su vez, son constituidos por los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">quarks<\/a>\u00a0all\u00ed confinados por los Gluones, las part\u00edculas mediadoras de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a><\/a>.\u00a0 , \u00bfQu\u00e9 habr\u00e1 m\u00e1s all\u00e1 de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/antimateria\/#\">quarks<\/a>?, \u00bflas supercuerdas vibrantes? Alg\u00fan d\u00eda se sabr\u00e1.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/k40.kn3.net\/taringa\/3\/0\/6\/4\/0\/6\/\/edunauta\/7E2.jpg?8155\" alt=\"\" width=\"527\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a1Hablamos de tantas cosas! fluctuaciones de part\u00edculas de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a><\/a>\u00a0dadoras de masa que dicen haber encontrado en el LHC<\/p>\n<p style=\"text-align: justify;\">Pero, \u00bfexiste en realidad la antimateria? \u00bfHay masas de antimateria en el universo? Si las hubiera, no revelar\u00edan su presencia a cierta distancia. Sus efectos gravitatorios y la luz que produjeran ser\u00edan id\u00e9nticos a los de la materia corriente. Sin embargo, se encontrasen las masas de las distintas materias, deber\u00edan ser claramente perceptibles las reacciones masivas del aniquilamiento mutuo resultante del encuentro. As\u00ed pues, los astr\u00f3nomos observan especulativamente las galaxias, para tratar de alguna actividad inusual que delate interacciones materia-antimateria.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ciencia: Incre\u00edble Atrapan y Guardan \u00c1tomos de Antimateria en Cern \u2013 \u2026 y  Suiza en espa\u00f1ol\" \/><img decoding=\"async\" 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\" alt=\"El experimento ALPHA del CERN observa el color de la antimateria por  primera vez | CPAN - Centro Nacional de F\u00edsica de Part\u00edculas,  Astropart\u00edculas y Nuclear\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Atrapan y guardan \u00e1tomos de anti-materia<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">38 \u00e1tomos de antimateria atrapados en el Laboratorio, En el experimento Alpha desarrollado en el CERN se combinan positrones y anti-protones para producir anti-hidr\u00f3geno \/ NIELS MADSEN \/ ALPHA \/ SWANSEA<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">El 22 marzo de 2011 se produjo la creaci\u00f3n de 18 n\u00facleos de antihelio-4, lo que fue un hito en la f\u00edsica de alta energ\u00eda. Una de las grandes cuestiones que crean problemas a los cosm\u00f3logos y f\u00edsicos de part\u00edculas es la distribuci\u00f3n de materia y antimateria en el universo. Ciertamente parece que la materia predomina en el cosmos, pero las apariencias pueden enga\u00f1ar. Puede que simplemente vivamos en un rinc\u00f3n del universo que parece estar dominado por la materia. Con logros este, algunos hablan ya de galaxias de antimateria. Lo cierto es que, hoy, encontramos que hay un poco de antimateria extra en nuestro rinc\u00f3n gracias al de la colaboraci\u00f3n STAR en el RHIC del Laboratorio Nacional Brookhaven en los Estados Unidos.<\/p>\n<p style=\"text-align: justify;\">En fin amigos, que como siempre estamos diciendo, nos queda mucho por saber sobre el comportamiento de la materia y, hasta donde \u00e9sta puede llegar con la evoluci\u00f3n a la que est\u00e1 abocada por el transcurso del tiempo, las energ\u00edas y el ritmo del Universo que, como sabemos, es un ritmo en el que el Tiempo, tiene un papel estelar.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Capturan \u00e1tomos de antimateria durante m\u00e1s de 16 minutos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTlS7MUw4CcndAcGVeH473I6cbFu55ZfUIXw5iVzkoTn0KzpoyR1vIL7hGqgaAVwmQjP1s&amp;usqp=CAU\" alt=\"Puede una soluci\u00f3n al problema de Antimateria de Materia esconderse en el  bos\u00f3n de Higgs?\" \/><\/p>\n<p style=\"text-align: justify;\">Si tuvi\u00e9ramos delante de nuestros ojos \u00e1tomos de materia-antimateria aumentados millones de veces, no sabr\u00edamos distinguir cu\u00e1l es uno y otro, nos parecer\u00edan exactamente iguales y, s\u00f3lo al juntarse y destruirse mutuamente, podr\u00edamos estar seguros de que eran dos clases de materia distintas en sus cargas e iguales, en todo lo dem\u00e1s.<\/p>\n<p style=\"text-align: justify;\">La Materia, en cada momento, est\u00e1 conformada en el nivel que las muchas transiciones de fase ha producido en ella mediante los mecanismos que la Naturaleza tiene ello, y, desde luego, una porci\u00f3n de ella puede estar hoy formando el lecho de un rumoroso r\u00edo, podr\u00eda estar formando de un f\u00e9rtil \u00e1rbol que proporciona una sabrosa fruta, o, \u00bfpor qu\u00e9 no? Podr\u00eda estar formando parte de un ex\u00f3tico\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2015\/06\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>. Cualquier cosa que podamos pensar sobre la materia, en realidad es posible. S\u00f3lo se necesita tiempo para que el cambio, finalmente, se pueda producir.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\n<\/p>\n<div 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target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>Entradas anteriores \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Acelerador de antiprotones del CERN \u00a0All\u00e1 por el a\u00f1o 2011, los medios publicaron la noticia: \u201cEl experimento [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27060"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=27060"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27060\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27060"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27060"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27060"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}