{"id":27086,"date":"2021-09-01T05:58:57","date_gmt":"2021-09-01T04:58:57","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27086"},"modified":"2021-09-01T05:58:57","modified_gmt":"2021-09-01T04:58:57","slug":"cosas-de-la-mecanica-cuantica-8","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/09\/01\/cosas-de-la-mecanica-cuantica-8\/","title":{"rendered":"Cosas de la Mec\u00e1nica Cu\u00e1ntica"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/lafsicaylanaturaleza-090410225257-phpapp01\/95\/la-fsica-y-la-naturaleza-1-728.jpg?cb=1239403997\" alt=\"\" width=\"478\" height=\"359\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a1La F\u00edsica! Esa maravilla que est\u00e1 presente en todo lo que podemos ver y en aquello donde la vista no llega. La infinitud de las part\u00edculas elementales que forman todo lo material que existe en la Naturaleza, no se dejan ver ni hacen posible que podamos observar (a ojo desnudo) las maravillas que pueden llevar a cabo,<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/compuestosquimicosporcarlosayala-140226171605-phpapp01\/95\/compuestos-quimicos-por-carlos-ayala-1-638.jpg?cb=1393435004\" alt=\"\" width=\"478\" height=\"359\" \/><\/p>\n<p style=\"text-align: justify;\">Las sustancias formadas por una sola clase de \u00e1tomos se llaman elementos qu\u00edmicos, y, si est\u00e1 conformada por distintos \u00e1tomos, son compuestos. La palabra \u201c\u00e1tomo\u201d procede del griego \u03b1\u03c4\u03bf\u03bc\u03bf\u03c2, que significa \u201cindivisible\u201d y el uso de la palabra \u201celemento\u201d sugiere que se ha llegado a los ladrillos b\u00e1sicos con los que est\u00e1 formada la materia. De hecho, esta es la imagen que se ten\u00eda a mediados del siglo XIX cuando se acu\u00f1aron estos t\u00e9rminos. Sin embargo, hoy sabemos que todo esto es falso, que los \u00e1tomos se pueden dividir y que, de esta manera, los elementos han dejado de ser verdaderamente elementales. Los f\u00edsicos contin\u00faan con esta nomenclatura aunque sea formalmente incorrecta, ya que, la costumbre, como dicen los juristas, no pocas veces rigen la jerga de las leyes.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.monografias.com\/trabajos93\/estudio-del-atomo\/image012.png\" alt=\"\" width=\"429\" height=\"223\" \/><\/p>\n<p style=\"text-align: justify;\">A todo esto y hablando de los \u00e1tomos, por fuerza, nos tenemos que acordar del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que da al \u00e1tomo su forma esf\u00e9rica. Son part\u00edculas cargadas el\u00e9ctricamente que se mueven alegremente alrededor del n\u00facleo. El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> es muy ligero: su masa es solamente 1\/1.8836 de la del n\u00facleo m\u00e1s ligero (el hidr\u00f3geno). La carga el\u00e9ctrica del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> es de signo opuesto a la del n\u00facleo, de manera que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> est\u00e1n fuertemente atra\u00eddos hacia el n\u00facleo y se repelen mutuamente. Si la carga el\u00e9ctrica total de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en un \u00e1tomo iguala a la del n\u00facleo, para lo que generalmente se necesitan varios <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, se dice que el \u00e1tomo est\u00e1 en equilibrio o que es el\u00e9ctricamente neutro.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/images.slideplayer.es\/8\/2346371\/slides\/slide_6.jpg\" alt=\"\" width=\"478\" height=\"359\" \/><\/p>\n<p style=\"text-align: justify;\">Claro que, no debemos olvidarnos de que, \u00a1Todo lo grande est\u00e1 hecho de cosas peque\u00f1as! Una inmensa galaxia se conforma de un conjunto inmenso de \u00e1tomos infinitesimales que juntos, hace ese gran todo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Electrost\u00e1tica: | M\u00e1s cerca de Albert Einstein\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ley de Coulomb - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">La fuerza a la que obedecen los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, la denominada fuerza electrost\u00e1tica o de Coulomb, es matem\u00e1ticamente bastante sencilla y, sin embargo, los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> son los responsables de las importantes propiedades de los \u201cenlaces qu\u00edmicos\u201d. Esto se debe a que las leyes de movimiento de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> est\u00e1n regidas completamente por la \u201cmec\u00e1nica cu\u00e1ntica\u201d, teor\u00eda que se complet\u00f3 a principios del siglo XX. Es una teor\u00eda parad\u00f3jica y dif\u00edcil de entender y explicar, pero al mismo tiempo es muy interesante, fant\u00e1stica y revolucionaria. Cuando uno se introduce en las maravillas de la mec\u00e1nica cu\u00e1ntica es como si hiciera un viaje a un universo que est\u00e1 situado fuera de este mundo nuestro, ya que, las cosas que all\u00ed se ven, desdicen todo lo que dicta nuestro sentido com\u00fan de c\u00f3mo tiene que ser el mundo que nos rodea.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.mpe.mpg.de\/410729\/orbits3d_small_gif.gif\" alt=\"http:\/\/www.mpe.mpg.de\/410729\/orbits3d_small_gif.gif\" \/><\/p>\n<p style=\"text-align: justify;\">La perfecta sincron\u00eda Est\u00e1 en la Naturaleza<\/p>\n<p style=\"text-align: justify;\">No solamente los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, sino tambi\u00e9n los n\u00facleos at\u00f3micos y los \u00e1tomos en su conjunto obedecen y se rigen por la mec\u00e1nica cu\u00e1ntica. La F\u00edsica del siglo XX empez\u00f3 exactamente en el a\u00f1o 1900, cuando el f\u00edsico alem\u00e1n Max Planck, escribi\u00f3 un art\u00edculo de ocho p\u00e1ginas y all\u00ed propuso una posible soluci\u00f3n a un problema que hab\u00eda estado intrigando a los f\u00edsicos durante 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;\"><img decoding=\"async\" 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alt=\"Radiaci\u00f3n electromagn\u00e9tica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Radiaciones electromagn\u00e9ticas | Fundaci\u00f3n CIENTEC\" \/><\/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;\">Estaban bien aceptados 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 calor, la as\u00ed llamada \u201ctermodin\u00e1mica\u201d, 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 las longitudes mayores como para las longitudes menores. 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 \u201crojo vivo\u201d, el objeto est\u00e1 radiando en la zona de luz visible.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.quimicafisica.com\/sites\/default\/files\/images\/espectroscopia\/espectro-electromagnetico\/espectro-electromagnetico.png\" alt=\"\" width=\"457\" height=\"193\" \/><\/p>\n<p style=\"text-align: justify;\">Lo que Planck propuso fue simplemente que la radiaci\u00f3n s\u00f3lo pod\u00eda ser emitida 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 la onda y, por lo tanto, proporcional a la frecuencia de la radiaci\u00f3n emitida. La sencilla f\u00f3rmula es:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ch 13 Quantum Mechanical Model Electron Configuration Quantum\" \/><img decoding=\"async\" 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fOprUBevmtfvOm37Z1Q1TqnF5O6e+t67Q7ajrC62WTccEdG1mIFLQdMueTZlsDZkTmDWN7ZZj5\/1XTdPRBsRiYi2dEqdXrO4aYx3\/lEtjqPtlufuVpuO5cyA6ZiGhxnLfgTrNYNSMbdeOeju1hLKxc30vO5ksCILIn9oYQY5jHDrZ7sfhgzhOTA1xmOAoD+MwxHEYQ5T42RshxHGehDGJXTwZBtkbTELiV+ySwDuMcRIQXyfD0N1KYh8ScMdLvwLXJSFJjKOhB9olzpSmzp8pfXfpSIOfJeBuwkGMX2XQ9SSB20wZP6XjzM94OMSWTk\/9zsLP+YCmKngAfub74CNF4\/iy+zHfDIT3Nq20Ta3UuFPpms0xqF52Acxc2\/7OzC2Pa2W7XlWm7lopWz4rnHgUDJwBnrXfISPuSYuyJ4LC01E77LDDDjvssMMOO+ywww7\/KPH\/Absm82fr6TuYAAAAAElFTkSuQmCC\" alt=\"Planck's Equation E = hv\" \/><\/p>\n<p style=\"text-align: justify;\">Donde E es la energ\u00eda del paquete, v 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;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Efecto fotoel\u00e9ctrico - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0Los cuantos de energ\u00eda est\u00e1n presentes por todas partes y en todos los objetos<\/p>\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 mucho m\u00e1s tajante: el 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 de los paquetes de energ\u00eda de Planck. El pr\u00edncipe franc\u00e9s Louis-Victor de Broglie, d\u00e1ndole otra vuelta a la teor\u00eda, propuso que no s\u00f3lo cualquier cosa que oscila tiene una energ\u00eda, sino que cualquier cosa con energ\u00eda se debe comportar como una \u201conda\u201d que se extiende en una cierta regi\u00f3n del espacio, y que la frecuencia, v, 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;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/fatscientist.files.wordpress.com\/2011\/10\/atoms-and-molecules1.gif?w=450&amp;h=308\" alt=\"\" width=\"440\" height=\"300\" \/><\/p>\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 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 estaban exactamente determinados por la reci\u00e9n descubiertas \u201cecuaciones de onda cu\u00e1nticas\u201d.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Constante de Planck - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"La relatividad de Einstein. La relatividad especial y general.\" \/><img decoding=\"async\" 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PQab\/pAJ7IfE4sct536QqBQqxTmNT6zgA0m6HNfl3b\/ALQSKC9iMuP0\/aAR2iSMMxoPqIJJvEXaZAbvrAgcoYqFdxzO\/XWFl\/NgRrmePfAkhRATRqDfv3GCWXITpQHUnPe\/lABpOJUKjPedRnrBodIfEYDie8ftAKJon4kig3k4scv2ggHICDhQa7zvgQJADOCxNA\/ex7usGSwZQqeRYeNfCG7wUWwajjQYkjqYcS7vinHUMPA5PGiBswASa41od27Dxg1u4SRufCuZfPjuhtCgSVGjV1D5et0HKCgCQXypXHFxw3ZwA4m6pT1AGtQw9d8PSiqpCn4HM7usWns5Y1Llz1oQlc5KUFCSA7FRClhKnSVBqOMd7Q9LUqbKnie5uJBStaQFomEgJQ4DlwS6Tgz0aM69zShtZT1AqkV3NQcGz8IMtQMdaHM8tGh6y2Gas\/y0LWlNCUAluLa1h9OzrQ5JkTdf\/tKNcB+n00atGNL4IwCSrNhwwGMO2eUVk3QpStEpc13DnE\/YWyzOWoLFxCQ61EMUpFSNxJHcdIK3bWJ7Eke7lD4QglJUMAVEEEk411hq3pF07amQVWcp7BCwon4SghXQ1qfCOuCgc9Mzz0aLzZG0SEzQtlXEG4VOVJUpkm6SXAN52GkU6Hcqu9xxNPXCLFu3ZmUUkmvYgu3s2HDAef1gkNUsXwx15aPCpCgMg9MhhU\/SDU7AFW\/E58N3jGzmcEEJ+EB9d3E+mhSk0DgcNTw5R1xN5nNKdMfrDiKkqCd\/lAAkAqqSQPAftCoTiq7vrqemsEgEA1Ayp1OHqscQGzJJfp6MUliIBAJcDINjr64w6JzpZTrfrTQ4\/tCKSQwYDjjX0I5aXN1ycmHrWAs5dmBAutqyjWsR5qWYZilBnjEkJ7WAA34sPsINEy8e0STi4Hp4CyBOlklq6VLRHmyw5cDrpSLBUi6XagDuT074iNvH\/jAWYULAHZHXEcMoS6TU4anEecDfZqcFYmOKVEuSx1OBjznrCKwMP\/LMeUcE5qLDJWvnxgQoDAV34ch5wiXU5yzfL11gA1LemGm\/edeMF8JrRfcOO\/ugBMAHZqNcxw04xyUUdXw5HPgPTRQGgOXNCMTqfOOcqLAMcAMP2MJVRCWfJITU1yAzO6NLP2TJsctP8ZemTlhxIlqu3U5e8mYh\/lSH5PGW6CjZnlqGAoRidT9INVAxoo4ndoY0Gx7LZrXNRJ90bOtR7C0rVMSoJqUqC8CwLEHEVEU20USxOmBAPukrUEVcsCQA5xJZ4J70HGlY07DtYnA7td74QqTdS5qDRP1I0htLk1qnPcPoYMOT2cNDkBrqN8aMjkugKknGjZ7yRn94VDMTgTQab+GnOG6KIu0yAPi\/fBFV5TENkDu1I74AdCiB2g70Grbj6zgkhh2TU10LD7+EAHelU9QAMyMtYJN1StB3MMtRpnAg4tbABQricju7vGHFSwSEg1FGNKnGuG7lBWSRMWXSgrArql9HwFWziSnZiw5UyS3zPU8OecaMtottiTFSUrtZUolChLQkGiiUlRUsipQEgm6MS0W6NqI2hLUiYi5PlpUtKkk3FEJq4yLDN8KHKM1YLWqSlctSUzJayCpAUUkFLspKhVKuRcYiH1bRRLQUypZSVpIUtaryrpoUpupSA+ZqWMc3C39Oseokq9e0WWxLetipKlIlyJZVcS4SVAUKmPaUpRTjk4GEdbLXPTIs\/wDPmOsLUTfU57YAruA74rpNvuyV2cIAvqSVKBqQmoTV6BVYfn7QEyXKllDCVeZWJKSXunDQRdG90Z17Vfr\/AL\/BdbKJFhtISXXeAUXrdVdck81xRSD23Uo3RUsoO2TOW0hzZduMkqUO0lQurSpLpUDka6P1h8z7MO0mSuv6VLdAbgAoh8nyjSTTf0jkpJb+CZbtnS5clMz3ky9MSShKmpgXLHCow1ipuhg6sa58BlxiXtG3KnFF\/FKQkBIAFS+GVGHKF2fJQtZvOEISVKINWTQAbyWHONRtK5GJ1J1Ej3A4S50w6+t0GggqcJwr0ww5Rc7JscmctQCJiAElRUpST3XPrDdjlyJigg+8SFEgG8k4B8AhgOcTWtxieztblagEAmgy69\/7wpZql3+nHnHMGAYnPTH7NDtw3moAKdMTrrHU5AlNAAnrqe7BoIh1NephTdj5wqC6iqpOPl3tCoDAmgy31+zxSCIDl2317oVGZfLLU09cIVKaE1L0rur5QpoAHxqw6ecCWAlDAlgMq7\/sNM4FqHEvSm6vlDq0sAKDOu\/7NAzBgKlhwFa+UAIhYCWLMTxw\/fuhBZCauYSZkNBl1gzMalabxErgqa9nl6VnIAHhjzjig58wo184Jls1Ruw6QBRqRxFSOkec9hzpH9W\/BuWccSpR35EYfaOcDedTQHkI68TQD\/ERSChhvV\/x+\/hCpdRpjmMm+g3QNwDEuNBiOeAjlremWTfXWANj\/wDTSyS12srNUykKmF\/mBSlLbg5OrgRntpW5U+bMnrr7xRVdOmCRwAYPuid7I7aTY7QJkwEpWkoWE1N1RBvcQUjfjBWz2cJWVSbRImS3dKzNQghOQWlRBQQGFA0c\/ErZ18xSRI2dsPaEqYmdLkl0uyiUFKXBTVlNQGM+ulE4CjHF8HOvGNPbLdIlbONkkzkrmKngzSkEJLJCnQ4ql0oS9HIOREQtlbPlos0y2Tk3rqxKlywopClqSFOsiqUhJdgQ+oip+2SUV4RUGlE\/5D6bwIfslmVMUESx\/MVVnYBIDkkmiQwck4AYxd2fZcibZRa1JEr3a1ImoQTdWQkLRcvlRSoqUlJDkYlhEGwG5Z5sxYrMmIlE4FSB\/MmBx8zS0uPmi6jOmvIq9k\/ypsxE2XMMu6JlwLF0LUUgi8kXwSGcdCC8V4JSmtXoOGbHu6xp7RNRM2dMXLlCzoVPQhYExUz3iUovBlKqAk1u4Rl0uTQ08ANRwhF2SaqqLSxWey3AVz5qFqFUplBTB8jfF5201pGm2T7MWdSRMUuYoKqEmUEEjK8As0zamUV3svPTNUEKs1mKECqlSryy5N0XifpgI9HlT0hF4pQ+5MHa3JcXtt+TO2+zolpASTSl26EgDcxPhGftK4vtt7QCuzdQK4pDHfyjMWmbnxPWkbTdbmHFXsD+FT5ib8uUtaTgQKHH6hoYTse3ILps80jS7TxiHaZm\/MeEU1pmnU9eUYdnRKJtrNsq1kEmzrB0KKufs8SEbHtAH\/463P8AScBz18I87sVuVLWFBR3h8tI3EpalXSFm6wY3smd8Y2tTOclFclgdkT2A9wvXA4nno0OfhE9wPcKYUwOXOBk2OYZS55WyUkAC98RJIcVoAfA6RHTeYurGnxcz9OsaVv3+\/wCSNRXlMmo2ZaHJ9yoH+3P14QykrSlSSbrkAh\/lL1be0NswHaxrR+X16xIkyApQTeAYYqLDfka17o1v7MOvRa7LHu7LPmPVTIB4\/YgxVyiQoXAxHZfiCFeJi8nhP8OiWmZLdKitTkgZsA4riByit2dZPeLulbCrnFgAST0HfGINVKTN9RO4xX6yMglyXAarDuw5QstNCQCcq7\/tFlYpCJhUhKLrpUUqclTpqHc3S9cAIbRJT71KXKkp7StDdTeU24sw4xrWtznjez5Bl2Mm6krSlaiGTV9wLBku4xhhaLtCGZ3fpFtsxaVTGuALZR95eJILE3inDExViqrxG9zCLdtMTilFNCLS7Cpbo8coOWB3U6QqdTVq1oH\/AHjkYE8qUFfs8dDkCQ6sh3lv2gSHU5410xwg04E8qb9\/B+sCkUJ5UqfTeMANipq7Z5DUwysuXpD2pzw1Ne7AGGn490AebXBrybwgS2p4t4w9dp8I6\/ekIUn5R08dY8x7hm8MkjgS\/SOdRGbbqN0pDhCtw6DocoBaScThmS5HGBBLrYqHKvXKFvt8IbXfz8oEJGvICh6s0LfAwHWpHCKBUoo5oNM+XnCqXRgOz38\/TQISTUlv6j6cwQW2FDrrw09YQA58ONTlu4+UT7DtJSJapUxCJslSwtllQurAu3kqQpKgSKEPURWoTmabteEKFOWSP8fWJ74lWLou0+0CzLMj3Mkyiq8hFwshV0pvA3nWpjX3hVgNIOZtBEuRJkBEudLZUxYJUGmKWoBlIUFIIlpSGdu0XEUgLOE4nEfQawUunaFDkPr9jDSi6mWNv2muYhEsBKZaPhloBCUvUu5JWo4lRJL6REDAUoTXliK9\/SG0AYmjd503QaaklfEkZ\/QvBIy3ZrfZw+7k3iKqUTxAoOOfWLeZtSjE+gHjNWC0fyRXAqw4k\/WGrRayH5+MdfRzXknW2141y8ftFXaLTjyHrpEafaceIEQJlofrGGbQ7aJ1f8orJy36fWCXNw5mIyleH1iGrJuy9mTbQtQlpokFS1qN1CE\/MtRokY\/SN1sDZYEpClzZZllSkX0E3ey6ikFQT2iAwLNWKrbCkydj2OWin8StcyaR+ooLBJ3AlFP6Ikezk2cuyIQXVKQtVynZSVOThj+o7n3xmLb8Guoox8q2bL3N6zznWhiZd0BYuoSn4Ugv+8UbBwljTfnnl6aJEjaE0JKBdEvEpKEVbB3TU4VNYalvUuBlRsTw3R1hFq7OHVkpVQSA5cJoOOWG7SHEOxJIGVNTw3PAABqkl\/Acd\/hDwRgAnrqfQjocgQkNmSfAffwiTImqlqSUsCMjV71CDnhAZs9BpoPXfBIGKmbjqYVZlOnaJUm2XVuhCQ1Calw1Q6iSBjgRC2W0MZixdBYBKUilSAccaBjxiKkUepyrQb4VqNzLUG54mhGskh9NoupUEJSi9Q3XKi+TklhuEMAMN51qaehBEYAd2p3wpFWGGHnXrFSSMttgnDea1x0FOsIsUA5137vWMFid30HeYTE9\/LxjRAF5Dn13DlAzMhz67hyhVzAKqIAxL0gAq8cXBrTBuUQoMwsAOemO4bm6wsuSWw7oW65c8h+0NT5qiezgKYaRPJfB59c3d49GG1S\/6T1+1IuTKlrAoZamxukoPL4h3iI8\/Zykh2BT8yXI6jDm0cD1lWpG4+vWMNkDf18NYmmXp3GG1IP9UBZFpp1NPtHAnIdBUc4dUD8x9es4BQ1V4+hAoBQcSQN5OPEYwoIGAc6HDkI66NT08Y5xkOtekCCgFVTUanL1pBFYApX+rPhuEIUk1PU0bl5QoUBUY65dPPpABBIAdXLfx3d8EHVVWHzevCASk4ks+uB4a+EEC9AG3awIGS7ABxgNRx+8G\/6U1Gmp1bygXCaChzOXAboMdmpDKODZb+PrSAJdmnBIKM8TxzA9ZGI1pn48\/OORQXj2tNeOrRBtaiK5H19YqZmhZk6vOIqpmHAw0qZDJXCzaiPKX4Q2pXrhDRXAKXGWzooFzYNtzZaBJaXNRevJRMlhaUqNCpD1STmxYxtpVoUZaQtQ7IuhKUBKEvVV1KWA6Vjz\/ZhCFBamcfCC2Opi5O2HIDpYcOZhGluY6tvY1gmoAxNa5Dh9e6HxNFEhPXBz67oyCds1vXsMh3DL0Icl7TBBLkk0r3nP0Y6azjjNcm0h8QANNBw9Vg0T3dVSdTqYzMu30AcAmupbLz6RYy5zkJ0zJ609YRpSMuBdIm046afv4Q+DgM+pcxXyVuX\/AEjkNw3xNkA468uepjSObRIZy2mteJaCFS+nPgGygUhg2vh61hTp69CNGRQc\/T+EIKB8zhq0IS\/AZwJW9cvVIgCJYcfD1vygCsJHawxPAZet0IXNW+nKK+0pmF6XqahKfG8ekRs0ojHtBtqWQyQBSKX2R2gTPXLfsKSVB\/0kEVHEFoZtns7OmLpMSE4Chfg1B3xJ2dsJEi9\/MUtSqFQ7LjQM5AeuOkc6eo7\/ANOg1SlpJLF7ofHPAUEVq1B\/sIb7KEBKaPXM7hjjn1hi\/wCrsdLONFalDAUamZb7QSFFJdJunUE\/RxBoSAAyVYcun3gru9I5Me76xyO1iKmBXxoSr+pLpV3Bj0hhViln4V3TotLf8hTwiRdf5j63Ql3h1PhjEouogzdmzAHukjVJvDueISpJ9ARdpDFwSDqHh0zVn4mX\/ekHvx74UXUZlSCNOn2gSD83T7CNGuTLOMpv7F\/QvEddglHBak\/3IfvDwotlDdGZ9cS0Ek6CvXqItVbMP6ZktXMA\/wDJobXsyaP0qI\/pr4GIUr7hxUW416DEQYOSQz5HPgfXOHlWVScUL5hv3jkoODXR61r0gQFKbvHQ4DnBITmXG4\/q9awqUgb\/APr5w6EZmnf3ZQINXXqaAZjAbhCKTfxYjfkPEn6xJSgnCgGhoPqTHGW9Azb6Hico0LKefs8Em66c2NR1xivmWRYfDrGnVKOCbzeO\/cIqNoIOA8GffGGjcZMophIxbrEcTs2h20SiTTD1WGkySeEeeTk2e6CjQqZisfrD8t24x0qz5sO+JkuU1c8qd8WMX7MdScV4OlpNADxYRJQK7hqfWMPWexLVQJLnXKL7Z\/s8pTOC2bDH1xjuonklJELZ6FHtV3Zem8o0tgshAwqfDnWsT7HsW6xKW0Bp1ixTKSjFSQcy\/lHSKo4ylYzIs2XU74lJYcMhAKmpGZ4AecAq0JFSOpr0GEdLOVMeK+vhHMeWZNBEU2rPAbmD7q4wwbSVHLmcN+MSxSLAsc6DFvOGjPGAbx5nKIEy0g0enHHfhALnsGepxqaDIfXpApMnWp8MBn9cKQzOmsGq+Jp0FTEVMwYkhhXOpyHrIGIy5j1cd8BRNTNYFXIYYnyHiIYvkkCtaYiGZ62ZPZpjXM4+XKGEzGCiwoGFc1U10fpEstDtomkkkO2VchQd0LJSgh1hT5Vy6avFcuZ\/SYatMwO1aADHmctSYjKkTZa8AktTDXiRBXW0WdA3iKmI6Z6WYBhmxx4u\/SHQEjE10I8WwiGg6nK6Og+8deTq\/wDcKfWOSVqNC+4EMBwyEcqZd\/SH1IbozdYAO6c6D+ksen2gaYMX\/qD+ECkJNS4HF34CCEzJKmGlXPHWACbUgbhj30hUgnAKPeO7COuNiAo6Bu9q8oF3oQQ3IDrAHKQnO769awIsqTUA8QW84cvgYEneRTkPOFYmqilu88MIAC4oYTFj\/InxYQpTM+YH+5AMGFEfCkjga9fKOJAxJJ0YHqYlIamNhCvllH\/069zRxlDOVLJ4kf8AyeHUqJwutzA5tChTYB97+A84UhqY37tJxlA\/2rPoQQlowMthp7x36isGdVOBk4BJ4boRMx6JbpXqItDUxRJl4e6IGpW3gIbXYZSqCWW\/\/ofKHb4GhPEt34woJNThxHcIUhqZXL2PKJb3X\/uF+4QI2DKzlJA3zFRZKXoCOVescVgYsTo2HFs90TQhkkRJex5WPupTf5EdSqJlmsstPwy5d7cgfWESu9mlhia09aRxm5Bm41PGvdF0oapck5FpCMABwA8RDhtys1MMg\/0ivvEVIJOQd23nygL5JqVauct8a2M7k7+IKsw2ZJ+8NqtLYdfWERV2gYBRbeMd5rCJmMLzj+lx34ZePCFkolrmN\/dvIpx3wKFvU4Zlx0wxiHfJP6STwhZq\/wBIS4GYepzOMLLRIXNJLsW0Bw4Qq5hSLvafPy5esIgomAOog0wrnllz5Q0Zg1PrnAUTkTcSSWFeOg9b4aXaHrePSGZs0gBIXvNTicB08TDSFEmrECpwNBXvw5xLLRKmzmATeGpcZnDLTxMNS11fskCpwywHMsOcQ5tockqTU1zECpaQjMXjuNE9Mz\/xiWKHZk05p5184bmzRdSK1dRryHgesRwrJKq8xHWmaoqLMQKDA0FPpCy0FLUCodrNzTIVOG6I8ycol7wrXGOStgolOTZj4i3heiNfToeo8oAq0e1M0folk5G6adFNAfmad8qOh\/2jo6PBllyfWww4C\/NM5muobgqvHtQSPayeMkcGU3\/aEjoZZcjDDgM+1884pln\/ABI8FCET7WTg7Jl8WVTh2o6OhllyMMOAfzVO+WX0P+0OfnCewDIA0ZTcT2qx0dDLLkYYcHD2vnZy5R\/xV9FCBV7XTyXKUdFf7R0dDLLkYYcCo9rp4wTLD53VP\/2jh7YT9Ec0k+Jjo6GWXIww4DV7YzjT3crklQ50VjAJ9rpwL3JZ4pP+0dHQyy5GGHB35wnu7Ifgr\/aD\/OVoZrsvmkk8Kqwjo6GWXIww4E\/OE75JXRX0VCK9r55\/TL3C6phw7UdHQyy5GGHAqPbGenBMt9WVTh2oT842jRHMKPiqOjoZZcjDDgL85T2AuSm\/tUOdFQH5vnO9yX0V\/tCx0MsuRhhwCr2unkuUofgr\/aCT7YTwCAEB9yunxR0dDLLkYYcCfm6f8svmkn6wq\/a6cf0S9KBWX+UdHQyy5GGHACfayeP0owbA5\/5QP5onfKjof9o6OhllyMMOAz7Wz2AZDDcrPiqB\/NM3NEs8lDwUI6OhllyMMOAF+004kkpRUvgc+cJ+ZZrEXUV3HV9eHSOjoZZcjDDgT8yTv6eh84JftJNLOiXQMOyRvyO+EjoZJcjDDgbT7QTAQQlNNx84b\/G5mieh846OhllyMMOAxt2aAwZnfPRtd56wP43M0T\/4wkdDLLkYYcH\/2Q==\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSbUfmvsSz90-pOkqCpO0fBTKWysnVdP1a19LCLHMOyxuvlLm0KUPYGcnwxFwaAPHs4PrM&amp;usqp=CAU\" alt=\"La Teor\u00eda de la Relatividad podr\u00eda no ser la \u00fanica para explicar la  gravedad - Ciencia - ABC Color\" \/><\/p>\n<p style=\"text-align: justify;\">Pocas dudas nos pueden caber a estas alturas de que la mec\u00e1nica cu\u00e1ntica (de Planck) y, la Relatividad \u2013tanto especial como general- (de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>), adem\u00e1s de ser las dos teor\u00edas m\u00e1s importantes de la F\u00edsica de nuestro tiempo, funcionan de tal forma que uno, cuando profundiza en sus predicciones y las compara con lo que ocurre en el Universo, no puede por menos que, asombrarse, al comprobar como unas mentes humanas han sido capaces de llegar a estos profundos pensamientos que nos acerca a la realidad de la Naturaleza.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F09%2F01%2Fcosas-de-la-mecanica-cuantica-8%2F&amp;title=Cosas+de+la+Mec%C3%A1nica+Cu%C3%A1ntica' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F09%2F01%2Fcosas-de-la-mecanica-cuantica-8%2F&amp;title=Cosas+de+la+Mec%C3%A1nica+Cu%C3%A1ntica' title='Digg' target='_blank' rel='nofollow'><img 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style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\u00a1La F\u00edsica! Esa maravilla que est\u00e1 presente en todo lo que podemos ver y en aquello donde la vista no llega. La infinitud de las part\u00edculas elementales que forman todo lo material que existe en la Naturaleza, no se dejan ver ni hacen posible que podamos observar (a ojo desnudo) las maravillas que pueden llevar [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27086"}],"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=27086"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27086\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27086"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27086"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27086"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}