{"id":6873,"date":"2022-02-13T04:55:35","date_gmt":"2022-02-13T03:55:35","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=6873"},"modified":"2022-02-24T04:56:06","modified_gmt":"2022-02-24T03:56:06","slug":"el-enigma-maravilloso-de-los-cuantos","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/13\/el-enigma-maravilloso-de-los-cuantos\/","title":{"rendered":"El enigma maravilloso de los cuantos"},"content":{"rendered":"<p style=\"text-align: justify;\">Podr\u00edamos decir sin temor a equivocarnos que la F\u00edsica del siglo XX empez\u00f3 exactamente en el a\u00f1o 1900, cuando el f\u00edsico Max Planck propuso, en un art\u00edculo de ocho p\u00e1ginas, una posible soluci\u00f3n a un problema que hab\u00eda estado intrigando a los f\u00edsicos durante muchos a\u00f1os. Es el problema de la luz que emiten los cuerpos calentados a una cierta temperatura, y tambi\u00e9n la radiaci\u00f3n infrarroja emitida, con menos intensidad, por los objetos m\u00e1s fr\u00edos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/02\/51\/0f\/02510f80f11ceb22e90e2a3f531d8f0d.gif\" alt=\"Somos seres de luz\u2026 | Gif de estrellas, Viaje astral, Gifs\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estaba bien aceptado entonces que esta radiaci\u00f3n ten\u00eda un origen electromagn\u00e9tico y que se conoc\u00edan las leyes de la Naturaleza que reg\u00edan estas ondas electromagn\u00e9ticas. Tambi\u00e9n se conoc\u00edan las leyes para el fr\u00edo y el calos, la as\u00ed llamada &#8220;termodin\u00e1mica&#8221;, o al menos eso parec\u00eda. Pero si usamos las leyes de la termodin\u00e1mica para calcular la intensidad de la radiaci\u00f3n, el resultado no tiene ning\u00fan sentido. Los c\u00e1lculos nos dicen que se emitir\u00eda una cantidad infinita de radiaci\u00f3n en el ultravioleta m\u00e1s lejano, y, desde luego, esto no es lo que sucede. Lo que se observa es que la intensidad de la radiaci\u00f3n muestra un pico a una cierta longitud de onda caracter\u00edstica, y que la intensidad disminuye tanto para longitudes mayores como para longitudes menores.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Radiaciones electromagn\u00e9ticas | Fundaci\u00f3n CIENTEC\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRUgjfpPgYX7tytWHdaY_uiMFC37N7Pd4MOBrKzry5_gd9G9iYa3Zzc7k-XEeVHspYEzMo&amp;usqp=CAU\" alt=\"eXe\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta longitud caracter\u00edstica es inversamente proporcional a la temperatura absoluta del objeto radiante (la temperatura absoluta se define por una escala de temperatura que empieza a 273 \u00baC bajo cero). Cuando a 1.000 \u00baC un objeto se pone al &#8220;rojo vivo&#8221; (arriba en la imagen), el objeto est\u00e1 radiando en la zona de la luz visible.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Concepto de Cuanto - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Constante de Planck - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo que Planck propuso fue simplemente que la radiaci\u00f3n s\u00f3lo pod\u00eda ser emitidas en paquetes de un tama\u00f1o dado. La cantidad de energ\u00eda de uno de esos paquetes, o cuantos, es inversamente proporcional a la longitud de onda y, por lo tanto, proporcional a la frecuencia de la radiaci\u00f3n.<\/p>\n<div id=\"rcnt\">\n<div data-hveid=\"CAIQNg\">\n<div data-hveid=\"CAIQNw\">\n<div id=\"Odp5De\">\n<div lang=\"es-ES\" data-hveid=\"CAMQAA\" data-ved=\"2ahUKEwiWuYvUsZf2AhWix4UKHWIDCi8QjDYoAHoECAMQAA\">\n<p>&nbsp;<\/p>\n<div>\n<div data-count=\"2\" data-hveid=\"CAkQAA\">\n<div data-h=\"130\" data-nr=\"1\">\n<div data-attrid=\"secondary image\" data-docid=\"HmLmcFwPwtFnzM\" data-lpage=\"https:\/\/es.wikipedia.org\/wiki\/Ley_de_Planck\" data-ved=\"2ahUKEwiWuYvUsZf2AhWix4UKHWIDCi8Q_R16BAgGEAA\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<a href=\"https:\/\/www.google.com\/search?q=La+radiaci%C3%B3n+de+Planck&amp;tbm=isch&amp;source=iu&amp;ictx=1&amp;vet=1&amp;fir=HmLmcFwPwtFnzM%252CXJ8QR8NBf_jxYM%252C_%253BaPXft6nBYF1_3M%252CXJ8QR8NBf_jxYM%252C_&amp;usg=AI4_-kTC-UMqFcFxZaGbmaaFPjprc468NA&amp;sa=X&amp;ved=2ahUKEwiWuYvUsZf2AhWix4UKHWIDCi8Q_h16BAgGEAE#imgrc=HmLmcFwPwtFnzM\" data-ved=\"2ahUKEwiWuYvUsZf2AhWix4UKHWIDCi8Q_h16BAgGEAE\"><img decoding=\"async\" loading=\"lazy\" id=\"dimg_1\" 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alt=\"Resultado de imagen de La radiaci\u00f3n de Planck\" width=\"220\" height=\"176\" data-atf=\"1\" data-frt=\"0\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de La radiaci\u00f3n de Planck\" \/><\/a><\/p>\n<div><\/div>\n<\/div>\n<div data-attrid=\"secondary image\" data-docid=\"aPXft6nBYF1_3M\" data-lpage=\"https:\/\/es.wikipedia.org\/wiki\/Ley_de_Planck\" data-ved=\"2ahUKEwiWuYvUsZf2AhWix4UKHWIDCi8Q_R16BAgHEAA\">\n<div><\/div>\n<\/div>\n<\/div>\n<\/div>\n<div lang=\"es-ES\" data-md=\"471\">\n<div>\n<div lang=\"es-ES\" data-md=\"61\">\n<blockquote>\n<div data-attrid=\"wa:\/description\" data-hveid=\"CAUQAA\">&#8220;La ley de\u00a0<strong>Planck<\/strong>\u00a0describe\u00a0<strong>la radiaci\u00f3n<\/strong>\u00a0electromagn\u00e9tica emitida por un cuerpo negro en equilibrio t\u00e9rmico en una temperatura definida. Se trata de un resultado pionero de la f\u00edsica moderna y la teor\u00eda cu\u00e1ntica.&#8221;<\/div>\n<\/blockquote>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\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\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 E = h x \u03bd,<\/p>\n<p style=\"text-align: justify;\">donde E es la energ\u00eda del paquete, \u03bd es la frecuencia y h es una nueva constante fundamental de la naturaleza, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a>. Cuando Planck calcul\u00f3 la intensidad de la radiaci\u00f3n t\u00e9rmica imponiendo esta nueva condici\u00f3n, el resultado coincidi\u00f3 perfectamente con las observaciones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Teor\u00eda cu\u00e1ntica | Radiaci\u00f3n del cuerpo negro - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Quimica: 1.2.2. RADIACION DEL CUERPO NEGRO Y TEORIA DE PLANCK.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A partir de aquello se comenz\u00f3 a hablar de la ley de radiaci\u00f3n de Planck que proporciona la distribuci\u00f3n de energ\u00eda radiada por un cuerpo negro (cuerpo hipot\u00e9tico que absorbe toda la radiaci\u00f3n que incide sobre \u00e9l. Tiene, por tanto, una absortancia y una emisividad de 1. Mientras que un aut\u00e9ntico cuerpo negro es un concepto imaginario, un peque\u00f1o agujero en la pared de un recinto a temperatura uniforme es la mejor aproximaci\u00f3n que se puede tener de \u00e9l en la pr\u00e1ctica).<\/p>\n<p style=\"text-align: justify;\">Planck introdujo en la F\u00edsica el concepto novedoso de que la energ\u00eda es una cantidad que es radiada por un cuerpo en peque\u00f1os paquetes discretos, en vez de en una emisi\u00f3n continua. estos paquetes que se conocieron como cuantos y la ley formulada fue la base de la Teor\u00eda cu\u00e1ntica.<\/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&#8220;El\u00a0<strong>efecto fotoel\u00e9ctrico<\/strong>\u00a0consiste en la emisi\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> por un material al incidir sobre \u00e9l una\u00a0<a title=\"Radiaci\u00f3n electromagn\u00e9tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_electromagn%C3%A9tica\">radiaci\u00f3n electromagn\u00e9tica<\/a>.&#8221;<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQqAoZWdmiRNCxwiHUelDwNolaMRQgNhdPqMecD1Lw7m7MCPKVj_zZumLl4Tw4ieNpVvv0&amp;usqp=CAU\" alt=\"Qu\u00e9 es el efecto fotoel\u00e9ctrico? - Ondas y Part\u00edculas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Poco tiempo despu\u00e9s, en 1905, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> formul\u00f3 esta teor\u00eda de una forma m\u00e1s tajante: \u00e9l sugiri\u00f3 que los objetos calientes no son los \u00fanicos que emiten radiaci\u00f3n en paquetes de energ\u00eda, sino que toda la radiaci\u00f3n consiste en m\u00faltiplos del paquete de energ\u00eda de Planck.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2008\/02\/dibujo26ene2008b.jpg\" alt=\"Dualidad onda-part\u00edcula (o el electr\u00f3n como onda en el espacio de momentos)  - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El pr\u00edncipe franc\u00e9s Louis- Victor de Broglie, d\u00e1ndole otra vuelta a la teor\u00eda, que no s\u00f3lo cualquier cosa que oscila tiene una energ\u00eda, sino que cualquier cosa con energ\u00eda se debe comportar como una &#8220;onda&#8221; que se extiende en una cierta regi\u00f3n del espacio, y que la frecuencia, \u03bd, de la oscilaci\u00f3n verifica la ecuaci\u00f3n de Planck. Por lo tanto, los cuantos asociados con los rayos de luz deber\u00edan verse como una clase de part\u00edculas elementales: el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>. Todas las dem\u00e1s clases de part\u00edculas llevan asociadas diferentes ondas oscilatorias de campos de fuerza.<\/p>\n<p style=\"text-align: justify;\">Muchas veces hemos hablado del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que rodea el n\u00facleo, de su carga el\u00e9ctrica negativa que complementa la positiva de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y hace estable al \u00e1tomo; tiene una masa de solamente 1\/1.836 de la del n\u00facleo m\u00e1s ligero (el del hidr\u00f3geno). La importancia del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> es vital en el universo.<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/fisicazone.com\/wp-content\/uploads\/2010\/06\/particulas-subatomicas.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><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 style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El curioso comportamiento de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en el interior del \u00e1tomo descubierto y explicado por el famoso f\u00edsico dan\u00e9s Niels Bohr, se pudo atribuir a las ondas de Broglie. Poco despu\u00e9s, en 1926, Erwin Schr\u00f6dinger descubri\u00f3 como escribir la teor\u00eda ondulatoria de De Broglie con ecuaciones matem\u00e1ticas exactas. La precisi\u00f3n con la cual se pod\u00edan realizar c\u00e1lculos era asombrosa, y pronto qued\u00f3 claro que el comportamiento de todos los objetos peque\u00f1os quedaba exactamente determinado por las recien descubiertas &#8220;ecuaciones de ondas cu\u00e1nticas&#8221;.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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2YA\/zz2t1z1+We8220xwqopVCj2AAH5DKKkn7N1zLyNJqmDf3YZmJuvZWrn2se3N+JyH7z6COaB1kUMpWmPqq2CzKfcUGHzUZLLezpws8cb93a9L+Utee8p3cvtORWfQak3PB8Ln\/axfdkHv6A\/h63lwxjlzROJhcMtfz5nl6xjGVgzBOM5O1ZmSKR1FsqOwHuQpIH8MLJu6Nb2hFEu6SRUFgWxA5YgDr8yM2afUo43I6sPdSCPzGfDYe045I2ebdJMxJ3sb6+3sPYDpkn+ivXMNa0ak+G6MWX0tK2t9ea\/HOWPE3dafZ4v6Plw+BlxLl1nrpf2fZ8YxnV8UxjGAxjGAxjGAxjGAxjI1NS0oYR7lWqEtDk3z4at8VfvEbelbucDdrNXsA8jOx4VVHU\/MnhR8yf40M8HR7mWSQkkAUl+RG9WHA3G+hbpXFWb26XTLGKW+TZLElmJ6kk8k\/0A6DOrAYxjAYxjAYxjAZ5Iz1jApvefsmWRBqYeNVpnYxmv7ROpjPuGQj8bHFnJvu72xHqoUmTixTKeqMPiQ\/MH\/kc6yjCTdflKURfRlNrQ+YZr\/wjKd2iv7O1f6yv\/wArqGCzqOkch+GUD0B9f\/bMZdLv4+Xo4X93D6d7zt79fhfcZCd4u1208HjrH4iK8fiVuJWJmCvKoUEvtB3bR1AOSOjdyimRArlQWUG9pI5W\/Ws287qzywz1jA+Qd5P0dTLIzaQCSNjYj3KrJf3RuIBX25v+eWX9H\/c5tIXlmKmVl2hV5CLdkX6kkD8s7h3ikbXnSK0ChWFqzAysngpJvVd4PLMV4UgBbv0zm7OcwdrTxEnZqoknjs8B4\/JIo+o82THCb3H0c\/1H+o43BvCyy6Sf7ul0xmmXVRr8Uir9WA\/nnj9ow\/8A1Y\/\/AFr\/AFyvnOrGeFcHob+me8BjGMBjGMBnJrdasYFgszcKii2Y+wHp9TQHqRmldZ4u5Yj048Urcd3yF5G8jnkcA8XYIzfpYNihbZj6sxssT1JrgfQAAdAAMDi1ciqyPNKVBP2cQv4gpJvbZkIAPHTjoTRyWGceu0ysVc3cRZ1oXTFGTdVckKzAD55XuzO0tQTpvFEwEsck0twHyW0axQPtTyt9oSf\/AC2uhgW7GMYDGMYDGMYDGMYDGMYHHr47UGwuxlez0AU+b813D8cx2ho0miaN13I6lSPcHOp0sEe+c3Z9bAA27b5Ca6lDtP8AEHHeJLZluKr3Q1j6eVuzZySYwWgkP+0i9F\/xL0r2Hys3InKn+kLs13hWaCMtPC4eNlNMoHxUPvgj7vr\/AALuN3hM+lDTN9qruj+nINjj08rLnOZct5a9mfB+rh9XHzqz35\/arhjGQvb\/AGt4Y2KwDEck\/dH9T6Z0eRxdrSaeOXft3zb\/ABAC7bFfw\/DDnmgdnFAet1zeU7vzqnuHVGUE6eVbCqAFjlpZAPU+nXPU\/bkaWV8x6c82Txz7\/wDXIXtTW6idWjMdBgVIoA8jrz+eaw5ubs1w8sZlLkm+1IgPMp3nr5iBY+Vcficz2bIJA1HaRwyng37bT1rj8xla7DR54V3l7jJR+V+7QA976XknrTEir4pAA9PN5h7cEWa9\/wCuass6Xu58TGY52O\/9sCBuJQD6+GTvvnqoNe3X8sm+xe\/ik7Zq2k8SAcj\/ABqP5j8s+YrICSVUDrW3oAeK650QtTh2A22AaHB+XHqec7\/Sx11cubV6PvsMqsAykEEWCOhB9RmzPmnYXbo0sqpu3aaSjfP2ZP3hfQX1H45fP13fuWBlZhQ3EMUBuiNw4YjklQb6XV3nmyx5XXHLbbq9WkYBY8k0qjlmPXaqjlj\/AO+ePAdnDFyEFERrwSa5MjWb+Sih73xWzS6faBuYu3Nu1Xz1ArhRwOB7Dr1zqzLTAGZxjAZiszjAYxjAYxjAYxjAYxjAYxjAxnLpdoeRRd2GN9PMPT5cH8bzqzk3KJarzOnX3EbDiv8Aifxys34dRGROp7v6d2LmMbm5JXizVWa6mgBfyyXGMmm5lce1006vUKiM7dFBJ\/DPkfbOvd3LzGi5JC+3tfsKqh14H4\/QO+2p2aev3mUUfWuaP4gZ8312hZ1LIjsA\/mlIUAULIW3tjZ+KueM68OTW6453rpJdmQb03RyRF\/OFUCigFW9E2dwtR\/Lk15n0KyQshEayLt+03jcWLLuBo17\/AIentW5WUNEu+nBCkUDtClQNxBpiTfHoAOuWQTAuWjVq3LRPF7uSfMPeh8ueecmf21JEP2UYotYdO1t4hjZVB5ErDa4f0Utt3c80Rzzkn2npEbURrJYhCkK68gAn4mu62n0A52mz7bO+Gm04l0+ohcCZGUMgA5QCrNfeU\/mLyEbtuXeLYrGVNC+KFtfXizwT8z8q3Pu+6eHfj5Y5ctx766\/u6tRrIIi5bwmYmvDWOx5TYc7uKK8kcmyelHM9nd5UWORZ4VCuu0eHGApbkbjH0ZvaufllX1\/bq6ifbp4OF2Cy1DaoCn4RzZHB4v1z1DuVl3EE9QasDcL8o\/L1vjrxnbk6avd59JqbThlWVD5K+FeW3gc7wfgXmqHPAN9Rn0j9HPaQk0\/gcBoaQVQ8h+AgD2Fr\/u5837G1wWRBysfrZuz\/AHgPoB\/yyx9w9SI9dsSzHKjqPqo3i\/aqYfjnPiY9NVcLqvquMYzzOxjGMBjGMBjGMBjGMBjGMBjGMBjGMDGcmpenj4HmLLfqPKW4+uz+Gdecurcgx0Or0ePQq35c1zliXs6hmcwMzkVR\/wBJx+ziu63NwB14HrlCbtJmjVZFYx7zuCMAX8oFe4+EfgTn07v5ovEgB27tjXX1Uj+dZ847c0HhGIJ5A4J83UUBYN+nPy6Z6OHZy6cc\/wDJFaXXaaN2Z9I20\/CNx46\/eb8PT3ywdlMsy+LF5eT9mGtlNmj6Xdce\/TGq10ZiIeGB3Qf2kYUowA3EnbZB68X63kJ3c17q5eOONgvoVA6j1ZSpAr1+XQ5niY8+Jhlp1d44vCuRSZLRmIND0sqOfpzWUaRJp6Mo8JKvYL3H5Gx\/P\/rn2aHV6TWP4GpVkmrduDCiBXlscHdz93kK31Mh2n3D0rLvjUIwo2xcrQsngMKs9Tk4WfJ3W9esfF9PCqiglAe12fx\/PJbRw+KPKRvDfBXLLVkg9GYbelc3xfObpuxgkpj+McHcoY0CB5r4pfnx\/LNuv7IaJPF+Gn2nzc11VvcUQefpnp55WXD4QVgC1IwBDj1F8kcfL+GTfch\/\/GaerrxDX\/ofrkd2lpm2rOR8RaOT\/wAxLDN8twZW+pbJv9Huk36yHm9oeU1\/dUqL\/Fxkzv2Wpj3fTNR2nIuqTThUIeKWW7NhYpIEK\/U+OSP8AHrY59P3u07RLKX6wichQxpTG8vqAfhjc8gdB0JAMs\/Z8bTLqCp8RI3jVtzUEdlZhtB2myim6vyjOGLuzpVj8JYiE8H9XKiSXmIKyhT5rJCswDHzAE0c8T0PaduxF1QCTc6GQDw3+BW2liKsCyOvWxnT2b2lHNv8Mn7N\/DcEEFW2JIBz\/ckQ\/jR5BADsyLeH2ncIvBB3P\/Zkg7auibA83X547L7Ki04KxLtDFSbZjZWNIgSWJPwRoP8AdwO\/GMYDGMYDGMYDGMYDGMYDGMYDObVhvLt\/eW+nS+eudGMJZsGZxjCuXX6YSRsh+8pF+x9D+Bz5xr9A0kcO+vGik8Ig3tKh6BZR1HAFdOfbPqGVbvd2XJXjwfEKLJ6Nt5B4+lH5V7ZrG\/DnnjvqpEGo2AGRVkQ7hQRFkAHrGwAK0w6dOORm491o4J93iOkAUTH0oKWPt0G4Hb\/ePtz06J1aNo\/DcG2kjDc7CxslHHUAmyvtkhp9bNMEMsfhBFcyStRjKqDw3PA+8T7KffjWVsc5dpPRRQLsnlhTx6JuxYA4G48LuCkXXG4tXXOHtvtyc8CJBH7bvi8w43cc9OnvzedGl0RSIJAVlIbbQ+GOwCCwY3wrA0B0IIGedR3dO0kubY2Tyav0RQeODXB4r63ia+VtqgxPsld+RZK8Et8QNWTyR\/0yf1Wu0ZjhWXzPwGUEAEkLbsxG4gbuQDXDfTOrV9mkExpHtAQ2De2qsFvQv69K\/LI1e7kam5WZms0L8q\/L5\/XO25U26e3o4Fi2bwQ7FwR7t6mvr\/DJL9FXZW1ZNQw+M+GhrqqfGw+Rbj\/cytaTsR9ROsStwOSw+4l8n6+gHqc+m9paNo9OsOnQijGi7WAKJvXc1lhZC7j1snM8TLWOm8JqbTN4vK\/GupXxHVSSIlEaOwppCXZyfMa5KKAT0U8+ueJ5dcJKRFKA1uOyyC0PnI3cUrT8f\/jX354b9N83pY7xeVKPtDXFljZEWVlL1wVAEcQNkN6SO\/TkiM11zfqNfqk07PIFWQsm1FG4qu1DKPKeSCJNvUml4JO3HNE+pPCzXi8rTy6\/0VCCVAICihUQLbWaxZaVq6gRgck5r1aa5gvQH7TzRlRtPiLGh5aj9k7yEEEAqB1rJcvSc\/qrTeAcrOn1GvN74gPIWABjJ3BIiIr3dCzSru\/uA9Dnnf2gq0qK1AjkqdxClt1s9gFhto9N6+ik45vVXn9VaMZW5f11mCkbE3R2ylLoSAufisWiH6eKPY41f64ZSUACeZF5XbTGMCRl3WxWpDXHxD25vN6Ob1VkxYyu9rHVh2MCbgIwq2ygF9srFipI+8kKf8Rj6Z0a+GVpIQPE2gOzsjhQSE2qhAYE2zbuhA2fPG\/S83pNXi8rGi\/XqUMqoSy7uQw86CSR+XsAOXjVB\/dPQZu0UutLReIqqpoyVs4uN7Thj0fwxY9m9xTm9JMvVWG8Xlelm1vlIQC2th5DtUSqNotubj3G+tkcDpmmKftHaC0aFvUDbt\/sVPB3XXihxXswN8G5zeqc\/qrRjODskymP7b49z+3w722XRIvZtv5535qdWpdxnGMZVMYxgV3tHsIhjJBQY2Sh4Un3Ht9On0yDZneGWCVdkkrASK5IAjdgsgQgG\/sRtBFAk3xZy+5pn06OKdFYezAH+eXfli49dxVR4yOioUueaYtIQWJhWN2jdrIortjj2\/Mn05m21iD+uYk7BiIIUul\/uua\/JrGaT3bj4uSU\/LcvPy4XGsUymV7OLtDtGPgnbY6E+n9ciDop9Ww8O0j5uR72n5qvVz\/D55bNL2Dp0NiMMfd7Y\/huuvwyUrLMpOxOH5RvYvZEenTZGOvLMfiY+7H\/AJemZ7ZaQIvhA7i6AkAGl3AueePhDAfMjJHIjvB2uNOgbYXJ30oNHyxs\/t6lQv1YZjK9OrWWpHND2lqfDZ2g829QqAGwhRCzNZ5pt4FVdL05rGn1+qZU3QqrMQrWGpaTczcHkE2FHp6m+M55e9iCrSvMwO5wAFV5VDg0btYJXr2X55t03eHdyYwoXd4m6QblCRK7FVAtiGYpXHKE5jc8ue55eNHrNZtW4xdqDvBv7Ta5PkoBUUsnuWQe\/OYO1tW17tOUGwuLUk8JG3h8N8RLuoPS4j754j71AsF8Lq6r8YNbpIo\/Nxx5pJP8ls7uyu2kmdkAAoAi2FtZa\/L6UAjf8QdMTXaUll6SuD9e1ic+AWoUevJClyVAI4NFRfTyDqTXd2nq508LYgayvi+UkAbkDUb4pWdhf7vX0M3tzXLErAqwBBBBBFgg8EEeozXL7b5bru4NTrn8JZIoy5bw6U8UJGUbmr0UHcQPbOfRaydmcSxUqqSCqkFyGK0oLHrtY\/RkyXiiVRtVQoHoAAPyGbKxpdXyr\/ZGr1O5UmTyiIl3rkuBEfLt4q2kFVfkHvmmPX6sRIVRnkYuW8RCBGG3GNaXbe0lAfcBubyzbcVjl9py3yrOo7X1Y8TbpS1btnB52+ORuG7mxHEOPWYe2ST6qXxo4wq00bO7UfKVaMV143B2r\/AevpKUMxt9a5\/7\/riS+SY3yguzu2HdpeEKxgkKpO9hufYaPoypYNAWaFgWdWn7X1JdFaEBXKWQklKH8VqJPqqxqCardIBk\/HCq\/CoF9aAF\/Ws2bRk5b5XV8qxqu0tQkjhI3YM4VCUcoqqYUJ8oB5eV2u62xMcs4xtHtmcsmiSz5KzOMZpoxjGAxjGAxjGAxjGAxjGAzywxjA8+GM1NCpIYqCV6EgWLFEg+nBrGMiVu2DCrWMYNPeMYyqYxjAYxjAYxjAYxjAYxjAYxjAYxjA\/\/2Q==\" alt=\"La ley de la gravedad o gravitaci\u00f3n universal - Qu\u00e9 es, f\u00f3rmula,  descubrimiento de Isaac Newton - EspacioCiencia.com\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Est\u00e1 bien comprobado que la mec\u00e1nica cu\u00e1ntica funciona de maravilla\u2026, pero, sin embargo, surge una pregunta muy formal: \u00bfQu\u00e9 significan realmente estas ecuaciones?, \u00bfQu\u00e9 es lo que est\u00e1n describiendo? Cuando Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, all\u00e1 en 1867 formul\u00f3 c\u00f3mo deb\u00edan moverse los planetas alrededor del Sol, estaba claro para todo el mundo qu\u00e9 significaban sus ecuaciones: que los planetas estaban siempre en una posici\u00f3n bien definida des espacio y que sus posiciones y sus velocidades en un momento concreto determinan inequ\u00edvocamente c\u00f3mo evolucionar\u00e1n las posiciones y las velocidades en el tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/db114bc3dc7141ebbc9c9571ae41ad1b3c4f180b\" alt=\"{\\displaystyle \\left(\\alpha _{0}mc^{2}+\\sum _{j=1}^{3}\\alpha _{j}p_{j}\\,c\\right)\\psi (\\mathbf {x} ,t)=i\\hbar {\\frac {\\partial \\psi }{\\partial t}}(\\mathbf {x} ,t)}\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Ecuaci\u00f3n de Dirac sobre el electr\u00f3n<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero para los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> todo es diferente. Su comportamiento parece estar envuelto en misterio. Es como si pudieran \u201cexistir\u201d en diferentes lugares simult\u00e1neamente, como si fueran una nube o una onda, y esto no es un efecto peque\u00f1o. Si se realizan experimentos con suficiente precisi\u00f3n, se puede determinar que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> parece capaz de moverse simult\u00e1neamente a lo largo de trayectorias muy separadas unas de otras. \u00bfQu\u00e9 puede significar todo esto?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/-FCFIJe8F56k\/T8ha-K23ZrI\/AAAAAAAAARE\/UPzbNM6VWdQ\/s1600\/genios.jpg\" alt=\"http:\/\/1.bp.blogspot.com\/-FCFIJe8F56k\/T8ha-K23ZrI\/AAAAAAAAARE\/UPzbNM6VWdQ\/s1600\/genios.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;Proyecta lo dif\u00edcil partiendo de donde a\u00fan es f\u00e1cil, realiza lo grande partiendo de donde a\u00fan es peque\u00f1o, todo lo dificil comienza siempre f\u00e1cil, todo lo grande comienza siempre peque\u00f1o, por eso el sabio nunca hace nada grande y realiza lo grande sin embargo, el arbol de ancho tronco esta ya en el peque\u00f1o brote, un gran edificio se basa en una capa de tierra, el camino hacia lo eterno comienza ante tus pies&#8221; (Lao Ts\u00e9)<\/p>\n<p style=\"text-align: justify;\">Niels Bohr consigui\u00f3 responder a esta pregunta de forma tal que con su explicaci\u00f3n se pudo seguir trabajando, y muchos f\u00edsicos siguen considerando su respuesta satisfactoria. Se conoce como la <em>interpretaci\u00f3n de Copenhague<\/em> de la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La mec\u00e1nica cu\u00e1ntica - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las leyes de la mec\u00e1nica cu\u00e1ntica han sido establecidas con mucha precisi\u00f3n; permite c\u00f3mo calcular cualquier cosa que queramos saber. Pero si queremos \u201cinterpretar\u201d el resultado, nos encontramos con una curiosa incertidumbre fundamental: que varias propiedades de las part\u00edculas peque\u00f1as no pueden estar bien definidas de manera simult\u00e1nea. Por ejemplo, podemos determinar la velocidad de una part\u00edcula con mucha precisi\u00f3n, pero entonces no sabremos exactamente d\u00f3nde se encuentra; o a la inversa, podemos determinar la posici\u00f3n con precisi\u00f3n, pero entonces su velocidad queda mal definida. Si una part\u00edcula tiene <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> (rotaci\u00f3n alrededor de su eje), la direcci\u00f3n alrededor de la cual est\u00e1 rotando (la orientaci\u00f3n del eje) no puede ser definida con gran precisi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El principio de Incertidumbre de Heisenberg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No es f\u00e1cil explicar de forma sencilla de d\u00f3nde viene esta incertidumbre, pero existen ejemplos en la vida cotidiana que tienen algo parecido. La altura de un tono y la duraci\u00f3n en el tiempo durante el cual o\u00edmos el tono tienen una incertidumbre mutua similar. Para afinar un instrumento musical se debe escuchar una nota durante un cierto intervalo de tiempo y compararla, por ejemplo, con un diapas\u00f3n que debe vibrar tambi\u00e9n durante un tiempo. Notas muy breves no tienen bien definido el tono.<\/p>\n<p style=\"text-align: justify;\">Para que las reglas de la mec\u00e1nica cu\u00e1ntica funcionen, es necesario que todos los fen\u00f3menos naturales en el mundo de las cosas peque\u00f1as est\u00e9n regidos por las mismas reglas. Esto incluye a los virus, bacterias e incluso a las personas. Sin embargo, cuando m\u00e1s grande y m\u00e1s pesado es un objeto, m\u00e1s dif\u00edcil es observar las desviaciones de las leyes del movimiento \u201ccl\u00e1sicas\u201d debidas a la mec\u00e1nica cu\u00e1ntica. Me gustar\u00eda referirme a esta exigencia tan importante y tan peculiar de la teor\u00eda con la palabra \u201c<em>holismo<\/em>\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Holismo: and, en, \u00e9n, \u00c9n, resources, template, tools | Glogster EDU -  Interactive multimedia posters\" \/><img decoding=\"async\" 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\" alt=\"Que Es Holismo - Citas Romanticas Para Adultos En Guatemala\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esto no es exactamente lo mismo que entienden algunos fil\u00f3sofos por holismo, y que podr\u00eda definir como \u201cel todo es m\u00e1s que la suma de sus partes\u201d. Si la f\u00edsica nos ha ense\u00f1ado algo es justo lo contrario. Un objeto compuesto de un gran n\u00famero de part\u00edculas puede ser entendido exactamente si se conocen las propiedades de sus partes (part\u00edculas); basta que sepamos sumar correctamente (\u00a1y esto no es nada f\u00e1cil en mec\u00e1nica cu\u00e1ntica!). Lo que entiendo por holismo es que, efectivamente, el todo es la suma de las partes, pero s\u00f3lo se puede hacer la suma si todas las partes obedecen a las mismas leyes. Por ejemplo,\u00a0 la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, <em>h<\/em>, que es igual a 6\u2019626075\u2026 \u00d7 10<sup>-34<\/sup> Julios segundo, debe ser exactamente la misma para cualquier objeto en cualquier sitio, es decir, debe ser una constante universal.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Funci\u00f3n de onda cu\u00e1ntica | F\u00edsica | Khan Academy en Espa\u00f1ol - YouTube\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"En un lugar del cosmos - #sab\u00edasque es la ecuaci\u00f3n de Schr\u00f6dinger ? La  ecuaci\u00f3n de Schr\u00f6dinger, desarrollada por el f\u00edsico austr\u00edaco Erwin  Schr\u00f6dinger en 1925, describe la evoluci\u00f3n temporal de una\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La plegaria, la afirmaci\u00f3n metaf\u00edsica, la oraci\u00f3n cient\u00edfica, la meditaci\u00f3n y la visualizaci\u00f3n creativa son funciones elevadas de la conciencia humana, y estas funciones interact\u00faan con la realidad de manera espec\u00edfica en el mundo cu\u00e1ntico que es la matriz del mundo material, ya que es aqu\u00ed donde la energ\u00eda se convierte en materia. En el preciso instante en que pensamos &#8220;estoy contento&#8221;, un mensajero qu\u00edmico traduce nuestras emociones, todas las c\u00e9lulas de nuestro cuerpo entienden nuestro deseo de felicidad y se suman a \u00e9l.<\/p>\n<p style=\"text-align: justify;\">Las reglas de la mec\u00e1nica cu\u00e1ntica funcionan tan bien que refutarlas resulta realmente dif\u00edcil. Los trucos ingeniosos descubiertos por Werner Heisemberg, Paul Dirac y muchos otros mejoraron y completaron las reglas generales. Pero <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y otros pioneros como Erwin Schr\u00f6dinger siempre presentaron serias objeciones a esta interpretaci\u00f3n. Quiz\u00e1 funcione bien, pero \u00bfd\u00f3nde est\u00e1 exactamente el electr\u00f3n?, \u00bfen el punto <em>x<\/em> o en el punto <em>y<\/em>? En pocas palabras, \u00bfd\u00f3nde est\u00e1 en realidad?, y \u00bfcu\u00e1l es la realidad que hay detr\u00e1s de nuestras f\u00f3rmulas? Si tenemos que creer a Bohr, no tiene sentido buscar tal realidad. Las reglas de la mec\u00e1nica cu\u00e1ntica, por s\u00ed mismas, y las observaciones realizadas con detectores son las \u00fanicas realidades de las que podemos hablar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Leyes de la mec\u00e1nica cu\u00e1ntica\" \/><img decoding=\"async\" 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\" alt=\"La mec\u00e1nica cu\u00e1ntica rompe l\u00edmites en la precisi\u00f3n del l\u00e1ser\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La mec\u00e1nica cu\u00e1ntica puede ser definida o resumida as\u00ed: en principio, con las leyes de la naturaleza que conocemos ahora se puede predecir el resultado de cualquier experimento, en el sentido que la predicci\u00f3n consiste en dos factores: el primer factor es un c\u00e1lculo definido con exactitud del efecto de las fuerzas y estructuras, tan riguroso como las leyes de Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> para el movimiento de los planetas en el Sistema Solar; el segundo factor es una arbitrariedad estad\u00edstica e incontrolable definida matem\u00e1ticamente de forma estricta. Las part\u00edculas seguir\u00e1n una distribuci\u00f3n de probabilidades dadas, primero de una forma y luego de otra. Las probabilidades se pueden calcular utilizando la <a href=\"#\" onclick=\"referencia('schrodinger ecuacion de',event); return false;\">ecuaci\u00f3n de Schr\u00f6dinger<\/a> de funci\u00f3n de onda (<em>\u03a8<\/em>) que, con muchas probabilidades nos indicar\u00e1 el lugar probable donde se encuentra una part\u00edcula en un momento dado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRPtETkAaxVDFNkYXwj4axPEPEYqsunc8oaFw&amp;usqp=CAU\" alt=\"Teor\u00eda de las probabilidades\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda del todo o teor\u00eda unificada\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Muchos estiman que esta teor\u00eda de las probabilidades desaparecer\u00e1 cuando se consiga la teor\u00eda que explique, de forma completa, todas las fuerzas; la buscada teor\u00eda del todo, lo que implica que nuestra descripci\u00f3n actual incluye variables y fuerzas que (a\u00fan) no conocemos o no entendemos. Esta interpretaci\u00f3n se conoce como <em>hip\u00f3tesis de las variables ocultas<\/em>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"La paradoja EPR y los conceptos de tiempo y espacio, presente, pasado y  futuro\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><span style=\"text-align: justify;\">Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Nathan Rosen y Boris Podolski idearon un \u201cGedankenexperiment\u201d, un experimento hipot\u00e9tico, realizado sobre el papel, para el cual la mec\u00e1nica cu\u00e1ntica predec\u00eda como resultado algo que es imposible de reproducir en ninguna teor\u00eda razonable de variables ocultas. M\u00e1s tarde, el f\u00edsico irland\u00e9s John Stewar Bell consigui\u00f3 convertir este resultado en un teorema matem\u00e1tico; el teorema de imposibilidad.<\/span><\/p>\n<p style=\"text-align: justify;\">Como probablemente algunos de ustedes sospechen, yo todav\u00eda creo en la hip\u00f3tesis de las variables ocultas. Seguramente, nuestro mundo debe estar construido de una forma tan ingeniosa que algunas de las suposiciones que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y otros encontraron tan naturales terminen siendo err\u00f3neas. Lo que no puedo imaginar es c\u00f3mo suceder\u00e1 esto. En cualquier caso, tener las &#8220;variables ocultas&#8221; para sost\u00e9n de mi ignorancia acerca de la mec\u00e1nica cu\u00e1ntica&#8230;, resulta un alivio, ya que, son muchos los teoremas de imposibilidades que nos podemos encontrar por el camino de las cosas que no comprendemos.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F13%2Fel-enigma-maravilloso-de-los-cuantos%2F&amp;title=El+enigma+maravilloso+de+los+cuantos' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F13%2Fel-enigma-maravilloso-de-los-cuantos%2F&amp;title=El+enigma+maravilloso+de+los+cuantos' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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