{"id":11607,"date":"2021-04-07T09:40:19","date_gmt":"2021-04-07T08:40:19","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=11607"},"modified":"2021-04-07T08:50:03","modified_gmt":"2021-04-07T07:50:03","slug":"%c2%a1la-mecanica-cuantica-%c2%bfquien-la-entiende-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/04\/07\/%c2%a1la-mecanica-cuantica-%c2%bfquien-la-entiende-2\/","title":{"rendered":"\u00a1La Mec\u00e1nica cu\u00e1ntica! \u00bfQui\u00e9n la entiende?"},"content":{"rendered":"<div>\n<div style=\"text-align: justify;\">\u00ab <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%c2%bfestara-la-mente-predestinada\/\" rel=\"prev\">\u00bfEstar\u00e1 la Mente predestinada?<\/a><\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/todo-cambia-la-verdadera-medida-de-las-cosas-llegar-a-comprender\/\" rel=\"next\">Todo cambia, la verdadera medida de las cosas, llegar a comprender.<\/a> \u00bb<\/div>\n<\/div>\n<h3><\/h3>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El misterio sobre Werner Heisenberg, el f\u00edsico que gan\u00f3 el Nobel por la  creaci\u00f3n de la mec\u00e1nica cu\u00e1ntica - BBC News Mundo\" \/><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMwAAAD3CAMAAABmQUuuAAAAkFBMVEX\/\/\/8AAAAcHBz8\/PzKysrr6+vj4+PX19e9vb339\/fT09Pv7+\/19fX5+fmdnZ3b29tGRkasrKyjo6OXl5dXV1dUVFS0tLSFhYXCwsJwcHC5ubmurq5cXFx4eHjm5uZjY2M6OjqZmZmPj49CQkImJiZNTU0vLy9tbW2BgYEQEBApKSkxMTEYGBhiYmIgICALCwvsZEUdAAAObUlEQVR4nO2dZ5uqOhCAzdKUDlIsoCyKWFb3\/\/+7A1ZUhLRB93nO++Fe5biEkDKTmcmk1yuR9B4wBngJA0k4fUAhdFETE7oEF0mnD2EKXVTfhS5hGhunD\/KvClwUeMvIS\/H8yUIT4LIEAbgAFV0q0+sjC7gwYHR068dWIr\/xSTgg\/FQGSjqHLUwR23\/DwjqvfAkRbGHQsxmKqt\/8H9DCgCvz8PTmFrQ0dQR6e299\/\/0XtjhQ1M3DBTR+y3NwYfg44mfIecuDcGCEHhWYwRJyjIKqM\/2f2eMlda4Blgf4pgbxszImIkDB1gdsmRkKnq4J6RauaXTAVt9dlP8qAQIsERD0XXe1pu\/9AdSs9vIYTkGTFbBbb+z6Eg9DqBLhJgDn1VJstYAqEm5qzl92p+UAqEjxefbkg+HXTGUn0PrVv3wqJnppkftO4AYqCHIWvjSVSGja5aOwIz7pmBUmQAN1BHTfxllyhGD6GdBspqGm+xZ9EKRUIDljNo\/xIXo51bEgwdjlUNz4z0a9cvChHFre\/JxEQUsRghKzOCS7lh84v\/hm5+FS+v7F6kAg3UzetuqSyMO9WboqHhEtcCoPMgGs2zuRGrX+5Mxx+PWx5CzI1LzGWH8hzLc4P5ra8JSGV5VhcdtMLo6\/BoQkxhvU3rFlJNSkUbRgJYH8ZCbCREhXGMt8GfWx7uahLHCmJmJRGqwoiUbtL7gOFcuapMd4ZmcP+f1g4jJVppfaWRKbNCPK2mPZX4IN1ru6djOMyrxcnA38LLMX9TaJRoRDrVHmiT7eKPCPE8AM4Qimhtlsl2UZtjS4MWvUMSvg+dHM82yGY6BqkDPxomgZi3jcIFzHpYqn0hy7WYrlPWgwNQlhOAk2Y1ID5Be2PwlvITAq5xMUsdpBS9OtMszJ1h7mF\/ZPMzyn4AittrysU+nOI1F5ol\/836K8\/Tck4BjODe8HW\/ymJLp93LzqIQZL0dRybIk1JIlb0A8MoUFamKZpGJb\/Tc8jAcugoeW4hVoJSXiMRuXhNH3Py2x7hwpkSy7\/h+wjPy2VkcbjPPe\/cfVOQrsLmR9NN9YIrVbL5XJD6hYZ6IaZRVFGUpxc4ytrwlpi9zNJFYsGGJObdWRFVS07Wa9JJ\/fZL6HH0q1zrtVgOB5CjkmjyOfJ1HGmFMEUIemLM7FsTtM4Qmux\/T3VhZv0F7SGAWL7vpAv235iHBKEdAmn0nWKppFT+hy8BfEC9SmG4x5pjJIF9jis1ZrTeazRdM8VhRDcNU0BJnqMJGrkRfDccL7BW9VWsR7DfnD4em3cnKS\/Ae3a\/Q55tHBIxTOVH1l+JTitCGEYRjCZ\/dpky+4+XSRJfSC6IFPYY5pCgUV7QWLjdV87\/pqQ9s9\/plkbGk2nMapJzBIZW24aMZ3WWKM16HMU0ngKmy2aI\/cnnmBOt3gWpmeM1H4YGmE0H1EZIdvizUQVU+gMvJhyw8djIPoaZZT21EHrEwh7LB2l2fHXSFrVQrQYMvhZyLEM9gp9KGl1deqiBcyOHl0sGW+xXjlDXKyyuvZ1B2UMssV6NQWJjrvemEEQTLBUo2DDEK7oX5rGRTsWk1LNbKaswzBe2wdLUfAHoo1vYarhbHNyEdt4eaqMkPm2vRf0AZlPNGHyhZ92DLgoYblJ0ZseV9PClsbIgOH4ayIt7SAu8nmHbwoHisrMfEYLGBoWdRlxUZHvcPYmcdxhgBifIzCnIFG1ghR+jQlbJ2D1WSvol0Nd6nWzKHNJRJeF6Z98zSwxOezke6FoShGJ3HC2zCFXzB215JWtWZ4k2LUREHtwr+ZxWFW+NlxYuxTXbrzj8CCMk3sb1srH08UT7NCRBlx+C\/4XmPt5uyKg\/XLZgb1oNQe2MmvpSmG7yhzx6SBiW1hXO23OprS9MntOcd64oUGvabAB6Lnlxm3+m3JS5bTXm32n4KhO1hsDw0miyIs8DKdeyit4VKdfeL9AVlXV8pZZuMZ83\/z2xRs5522PcuY6rjud4ov\/EXO4wRVxxzXG0vJJbW+azW+bh8gaiC7ePb0wJH03dA7jF1AaeK88zGb9pTwjuiHX\/Cvihi1++VHOTNI4FgnmWr5JPgjjdB6Rn+YiI\/zBV09cvvvHiALRsdBlf407D+zYdZA7Dnu+9yuxMeco7np77LP8tVaveM+yKY4sjCliOJv5YZmdXymalpv0W6sjJ9yN3IhlOfFa0VSnWdoi3B3+CyoRMWTZaHI2aUO\/cZJWCMN+cJiBJXRyDo2VURni81\/SX3PfwXVyzaybja5DiB0eE8R5R0\/fDTdpUNCoXRjsS8Ma9DH9fjT1yRa5DtdbRVHaG3vP3Wh\/pCU0qIm72SyLChLXwFP3Wnb8UeNTr\/aqlfGIFuHSirbMFnzqprEqa8qIqDIZTQwTDiqXGV\/FNy8Xy2W4HFLYWyMaEZMcW6QThZaTMaDVNu8Hu+rZuAuUGC6\/36A+x0s7j+pMEEYKzozLXbZVENYenbPmWdGc4uxs0\/IcMM+rQqlt1iiaGkbLsDv+Gvmmq4xBp9ZZQALzDMDaogGmNVQ76go8Je6N\/gY4USFd0JlFF\/HKZHfAQKNKuEm363wF3qUTmoUAVWUAs3pdSLcU7+t5PdOOlnHexVcH1ALjkSEvx18T044qY1KqTkRIsGL5ggqUnOgebUMew0KRFHTaTXbvxtRV9ZDPZrOOEnpJHnEHIE\/VolHvSCPEJA5ifeEFaMDuKgme20H6UPhTJC68TpHIi1UCXcKVPpT950rSYfZo0OTOvXLtD3v\/OxCPqLwGgKMPH4BdA3Yxw1TwQCsztcEP36kiQ8o0yQM+reIBi8XD+dab1zGFszUOOERjkyHCVcYAP9vniRTs9TnA58fUAHfKCwII02lBXwC9wHDT6bx8oj0vBR3eW5KsfoFMAWAe2WZ4Z6c6Aej4a2IEYddWl+85OoZ\/IHqvDC1\/0yllKm7wOwHf7zoDA+CUF9KcUvzQcowdSWSMKT3AHOC\/iOrOKPNMznm0Dt6ZlZx3Jopf7kG\/BIz4LqNE4sR1XFlyjdKHNy42oic875a\/+YxSnk7BhvNXumEecfNva+MI5LgIfCR+G6gonFicEb656R8i\/yhwUka8fI9cN8lRov5wcj5ylll0fHPaqNtVsEQjMqcNYQQnkgAy56JQxZw3yVGy5tHPhKR7018tPILcQDPBkeBwcAquYcMxCWA324udBrI2IbB7OKc8UvXwQWZtGtrsmBBIGaPwtpI3mf7qCNg2hgnzLqL+cJkyjl\/g0HJC2PxofDYZcSNgqsymw5h8HGyGhcDowO85uLDAO+WlFk45pfgh0FuJ4XOOEZNQr62GQJ5eBgYLSoVEiz5iVXYHdVpoqHNvmXC+qN6wtB12sIGBFEplcdbN1gJSXKosBMEbfWUN0GWn+tDz1SWfImQj5Zs6jR80viJup75xZ0fczwafJzAvHIhfcwc7\/miZkGa6V3Ywh6BzgVTbZE3PB4pCqG1SbmLvBsI4HoBIIo7o+zFBvxFC\/2NMf3X0SVRghvNXOkEgSUcy8N7ukW2GJKETe7ZhYAhO7rI62lfKAL6pZfFpFqZnZGybE+FpbW8B1wXOkC6tOyIfS9QMxgnwg3ABb2MSq+OgI1IsZ0sQ8w4jBsHCCbWSoRPkcMLC0TaZEqZ2ydMpL6KqPohSHuevdIOV3I1tcVoere3etwT+Ie3vJvRun+V4gb4K0Kp6EmYMtdM7fjhzQ9w\/lBTt79\/qZN9iIKtuGlfQz9eRn+ooQd7zX\/EgXIx31R4tZ3F2V5t5nO+qmofox\/adlJ\/tXo94C31dgR\/zs9wUYrOysHCc3iSqrEpkryeNnZulXjD7PTevDHHZbjBjXNrlVBuOz12LYxbvenV7+ONBd4uKX\/57V3Ss7U1FkVb9Xm93WyNa+6yhMl9dVsbyrF5vtKq86PI5d5WJ0yw09enqJq611aSad0LeZx9TGXVRuoi+b34ivRwOWuXx0rKi4W2ylctWsy4qi2z7\/sdUxjm6etzbOikrXQz68jqk+8uyHmly\/cGhbDV5eZ4zDn5RmQavRJeV0ZbH4Colukw06jFLgpGG58gePQ3LHib6FyFx+qSH6anjmVlRm4aVcpcTgJSfHvoqxMLTRillee54lybwLpNxfopzGS1PHU9b+HZT9Gy\/OjUDh5QL51nKsE8jun9xgDv+8c0L3tmyrS1OHc8552kSht75eiI2hmeNrm3TXXh8HpaSRDC9s0AZ2cfZera4uE+jo1NYSC9NGCyOdVCyFiXLsrfHxvk92J3ZYoVlafcRl1eBkx6Dpm\/yUFqWw2qyvAqc0+kah3afxCQsFc11h9bL09YRNbw+q3J81uj63gdp+WL7w6uuoB4HD1becycIut2BYRUqjDavaE9z9z5iWZxLvdm+0qmyovrfn2mUVFZqIdwrAQbzYv5aV2LJS53H2lUqU+o8+WdWRo6UijQpSONCG6jIdsWf9frVoJ047en7D3XjBaa4unu0TAzvrJOu019VrcPGXPyQrRXPSONVdOePCLa7O8v2LNrdpY0X3O3uI+NeSvTZg\/Sbze7jjbSHHwizj3Z8ccTQtEK6PMhJubhkaR\/sYa5lpMboyF1trNO1SPxwj9kDKbpgDq+Y14vjD4yXa+DSMqpYQTld2yskR+l9AoKul3W5vzgrLsn63+pk\/\/nPf6j5awKykXflkYJgdLdpqX900hiu+yd8s09EaHtbvE4QOhTfMvSJ0f\/tuKU+c\/0Wqwi5Pd\/6m5URcrmH0ovq4gY9AX3PV1SHUbyfyUIb3BRnVe2VGs4fnd80v2iLFFUOkSoqE\/5RzUzeD8qdKJW4Ev1pufZnOO2LdSqipuh0fySW4YlTpIaDbp4MEZXtpIt\/b9wEp50Bln1qDceRRBQipBlj++8JzcO5e4XoWKtihYlEYY0MKek0HTsXUpQtSuwDOgbKnKwbDkrmQPPZP\/CptuBiziVXAAAAAElFTkSuQmCC\" alt=\"Principio de Incertidumbre de Werner Heisenberg\" \/><\/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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Werner Heisenberg<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">S\u00ed, el principio cu\u00e1ntico es muy extra\u00f1o. Cuando en 1927, el joven f\u00edsico alem\u00e1n Werner Heisenberg lleg\u00f3 al Principio de Indeterminaci\u00f3n, la f\u00edsica moderna rompi\u00f3 de manera decisiva con la f\u00edsica cl\u00e1sica, una nueva Era comenzaba con otra manera de mirar el mundo que nos rodea a trav\u00e9s de la F\u00edsica. Heisenberg descubri\u00f3 que se puede conocer, o bien la posici\u00f3n exacta de una part\u00edcula determinada, o bien su trayectoria exacta, pero no ambas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQCTUDjMwfFORRy3zT96kEz-RYbSh3PlZ8Evw&amp;usqp=CAU\" alt=\"F\u00edsica Cl\u00e1sica by Adriana G\u00f3mez\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cienciaes.com: Verdades y mentiras de la f\u00edsica cu\u00e1ntica. Hablamos con  Carlos Sab\u00edn. | Podcasts de Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a1\u00a1La mec\u00e1nica cu\u00e1ntica!!, o, la perplejidad de nuestros sentidos ante lo que ese \u201cuniverso cu\u00e1ntico\u201d nos ofrece que, generalmente, se sale de lo que entendemos por sentido com\u00fan. Ah\u00ed, en el \u201cmundo\u201d de los objetos infinitesimales, suceden cosas que, no siempre podemos comprender. Y, como todo tiene una raz\u00f3n, no dejamos de buscarla en cada uno de aquellos sorprendentes sucesos que en ese sitio tienen lugar. Podr\u00edamos llegar a la conclusi\u00f3n de que, la raz\u00f3n est\u00e1 en todo y solo la encontramos una vez que llegamos a comprender, mientras tanto, todo nos resulta extra\u00f1o, irrazonable, extra-mundano y, algunas veces\u2026imposible. Sin embargo, ah\u00ed est\u00e1.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR4gTe6CDz6YhMtDtZWWLVC9GfcLqMga7os-f5HM56qwySHM6QGmDGcMg7A_RiO0ooKcqs&amp;usqp=CAU\" alt=\"Qu\u00e9 tiene que ver la f\u00edsica cu\u00e1ntica con la respiraci\u00f3n Revista NUVE\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQEdKPvtEFrhxjwxG3I6ZxrvV7JcZAP91zT5dJ6TAMsw2rEddPTwi4-SrDQQU6GsXYj5l4&amp;usqp=CAU\" alt=\"F\u00edsica Cu\u00e1ntica - Banco de fotos e im\u00e1genes de stock - iStock\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Confirman el entrelazamiento cu\u00e1ntico gracias a la luz de una estrella\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Entrelazamiento cu\u00e1ntico\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El entrelazamiento cu\u00e1ntico ha sido confirmado<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Dos elementos act\u00faan de com\u00fan acuerdo para garantizar que no podamos descorrer el velo del futuro, de lo que ser\u00e1 despu\u00e9s (podemos predecir aproximaciones, nunca certezas), el principal de esos elementos es la <strong>ignorancia<\/strong> nunca podremos saber el resultado final de \u00e9ste o aqu\u00e9l suceso sin tener la certeza de las condiciones iniciales. En la mayor\u00eda de los sistemas f\u00edsicos son, en mayor o menor medida dada su complejidad, del tipo <strong>ca\u00f3tico<\/strong> es tal que, el resultado de las interacciones entre elementos son sumamente sensibles a peque\u00f1\u00edsimas variaciones de los estados iniciales que, al ser perturbados m\u00ednimamente, hacen que el suceso final sea y est\u00e9 muy alejado del que se cre\u00eda al comienzo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/info.babylon.com\/cgi-bin\/bis.fcgi?rt=GetFile&amp;uri=%21%21QH57AB8QMA&amp;type=0&amp;index=70\" alt=\"\" width=\"521\" height=\"210\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Desde las certezas que parec\u00eda darnos la mec\u00e1nica cl\u00e1sica de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%C2%A1la-mecanica-cuantica-%C2%BFquien-la-entiende\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> sobre la posici\u00f3n, trayectoria y velocidad de cualquier part\u00edcula microsc\u00f3pica o cuerpo celeste se nos echaba en brazos de la indeterminaci\u00f3n cu\u00e1ntica. Ya no pod\u00eda conocerse simult\u00e1neamente la posici\u00f3n y la velocidad de una part\u00edcula con la infinita exactitud que se supon\u00eda, y el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%C2%A1la-mecanica-cuantica-%C2%BFquien-la-entiende\/#\"><a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de indeterminaci\u00f3n<\/a><\/a> de Heisenberg parec\u00eda habernos desterrado del para\u00edso de las certidumbres cl\u00e1sicas. Pero ese para\u00edso nunca existi\u00f3 en realidad, desde un punto de vista puramente cl\u00e1sico se puede demostrar que la predictibilidad que se supon\u00eda a los sistemas cl\u00e1sicos nunca fue esencialmente cierta. Independientemente de la precisi\u00f3n con que conozcamos el estado inicial de un sistema cl\u00e1sico (no cu\u00e1ntico) las imprecisiones tienden a crecer, de forma natural, con el tiempo y nuestra informaci\u00f3n inicial puede llegar a ser in\u00fatil para predecir su evoluci\u00f3n futura.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/QUCvaVurDC0KvWg80tTc-NKnpBtIsnbASjz3OX_R82CGQcmC8dIWiANqT-dWyjNYdn8V7ISecqWb5UY5XwoFT70nHiuWD0rmJoGc3zp_0i0rCfQGVCI79Q5axHq_oFEkSjvDqexe6MhxEaC3InD0Eg\" alt=\"Problemas de conservaci\u00f3n del momento lineal\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Problemas de conservaci\u00f3n del momento lineal<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Si disparas una pistola y la bala, sale del ca\u00f1\u00f3n del arma, desviada unos mil\u00edmetros, cuando llega al blanco situado a 50 metros, la desviaci\u00f3n habr\u00e1 crecido considerablemente alej\u00e1ndose del blanco. La condici\u00f3n inicial es muy importante.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Ahora bien, esto se trata de ignorancia pura. Si fu\u00e9semos capaces de contralar las condiciones iniciales, y adem\u00e1s pudi\u00e9semos considerar el estado de cada una de los cientos o miles de variables que influyen sobre el sistema, podr\u00edamos predecir con exactitud la velocidad y la trayectoria de unas bolas de billar, por ejemplo, en cualquier tiempo futuro.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/34\/f3\/27\/34f32756f7dcc5c32da3e45c646251a8.gif\" alt=\"Im\u00e1genes gif de Tom y Jerry - #trivi-amigos | Dibujos animados tom y jerry,  Tom y jerry, Snoopy durmiendo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De hecho, la Ciencia se est\u00e1 volviendo extremadamente buena en controlar y calcular las condiciones de un sistema. Somos capaces de enviar naves espaciales a sitios muy distantes con una exactitud enorme (la Cassini es un buen ejemplo y, ayer mismo, ten\u00edamos aqu\u00ed la partida de la Curiosity hacia el planeta Marte). Si sabemos contralar las condiciones iniciales (y no ocurren accidentes por el camino) podemos predecir, con ciertas garant\u00edas que, la nave llegar\u00e1 a su destino como se hab\u00eda calculado. Es decir, de alguna manera, estamos impidiendo ese <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%C2%A1la-mecanica-cuantica-%C2%BFquien-la-entiende\/#\"><a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a><\/a> que est\u00e1 presente en todo lo que acontece en nuestras vidas, en el mundo y, en el Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/-UfrzMFcW07g\/TZPfuj6WdEI\/AAAAAAAABYs\/MzOJUXwfFro\/s1600\/tiempo+dados.jpg\" alt=\"\" \/><\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nunca podremos estar seguros del resultado en una tirada de dados. En verdad, son pocas las cosas en las que podemos tener una completa certeza, y, aunque no lo sepamos, la raz\u00f3n est\u00e1 en la<strong> ignorancia<\/strong> de las condiciones iniciales y, en el caso de los dados en los factores que intervienen en el movimiento. Decimos entonces que la Naturaleza es aleatoria. Claro que, si yo tuviera que apostar con esos dados, sin dudarlo, escoger\u00eda el 7. Esto es porque hay m\u00e1s maneras de formar 7 que cualquier otro n\u00famero. Para m\u00e1s precisi\u00f3n, hay seis combinaciones de dados que dar\u00e1n un 8 o un 6. Claro que la certeza no existe y, entonces, recurrimos a las probabilidades. (Schr\u00f6dinger cre\u00f3 su ecuaci\u00f3n de la funci\u00f3n de onda (\u03a8) precisamente para contraponerla al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%C2%A1la-mecanica-cuantica-%C2%BFquien-la-entiende\/#\"><a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a><\/a> de Heisenberg, \u00e9l nos situ\u00f3 en el campo de las probabilidades para \u201csaber\u201d d\u00f3nde podr\u00eda estar una part\u00edcula.<\/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=\"La Ecuaci\u00f3n de Schr\u00f6dinger - ppt descargar\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Probabilidad, Funciones de onda y la interpretacion de Copenague - ppt  descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\">En muchos aspectos, podr\u00eda parecer recurrir a los druidas adivinos sectarios. Sin embargo, no es ese el camino a seguir. La investigaci\u00f3n, el estudio y la observaci\u00f3n nos dar\u00e1n las respuestas que buscamos en todos aquellos campos del saber que, para nuestro futuro, necesitamos conocer.<\/div>\n<p style=\"text-align: justify;\">Si observamos un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%C2%A1la-mecanica-cuantica-%C2%BFquien-la-entiende\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> que atraviesa una c\u00e1mara de niebla (ahora c\u00e1mara de chispas, m\u00e1s moderna y efectiva), registrando su trayectoria podemos conocer la direcci\u00f3n en la que se mueve, pero en el proceso de abrirse camino a trav\u00e9s del vapor de agua de la c\u00e1mara el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%C2%A1la-mecanica-cuantica-%C2%BFquien-la-entiende\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> disminuir\u00e1 su velocidad, rest\u00e1ndonos informaci\u00f3n de d\u00f3nde estaba en un momento determinado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/conceptodefinicion.de\/wp-content\/uploads\/2016\/11\/Fot%C3%B3n2.jpg\" alt=\"Qu\u00e9 es Fot\u00f3n? \u00bb Su Definici\u00f3n y Significado [2021]\" \/><\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son cuantos de luz<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Alternativamente, podemos irradiar el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">fot\u00f3n<\/a> -tomar una instant\u00e1nea de \u00e9l, por decirlo as\u00ed- y de este modo determinar su situaci\u00f3n exacta en un instante determinado, pero la luz o cualquier otra radiaci\u00f3n que usemos para tomar la fotograf\u00eda apartar\u00e1 al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">fot\u00f3n<\/a> de su recorrido fijado, impidi\u00e9ndonos el conocimiento de d\u00f3nde habr\u00eda estado si no hubi\u00e9semos actuado sobre \u00e9l. As\u00ed que, el resultado es que estamos limitados en nuestro conocimiento del mundo subat\u00f3mico. S\u00f3lo podemos obtener respuestas parciales, cuya naturaleza est\u00e1 determinada en cierta medida por las cuestiones que optamos por indagar.<\/p>\n<p style=\"text-align: justify;\">El Principio de Incertidumbre<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Mec\u00e1nica Cu\u00e1ntica: El principio de incertidumbre II\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando Heisenberg calcul\u00f3 la cantidad m\u00ednima ineludible de incertidumbre que limita nuestra comprensi\u00f3n de los sucesos de peque\u00f1a escala, hall\u00f3 que est\u00e1 definida nada menos que por h, el cuanto de acci\u00f3n de Planck.<\/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=\"Visualizaci\u00f3n de trazas y medida de la concentraci\u00f3n de rad\u00f3n atmosf\u00e9rico  con la c\u00e1mara de niebla de difusi\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><em>Esquema de la formaci\u00f3n de una traza en la c\u00e1mara de niebla<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los f\u00edsicos de part\u00edculas suelen encontrarse en sus vidas profesionales con el inconveniente de que aquello con lo que trabajan es tan sumamente peque\u00f1o que se vuelve\u00a0<strong>indetectable tanto para el ojo humano como para los m\u00e1s avanzados sistemas de microscop\u00eda<\/strong>. Es cierto que en la actualidad se pueden conseguir im\u00e1genes en las que se distinguen \u00e1tomos individuales cuando estos son lo suficientemente grandes, pero de ah\u00ed a poder visualizar un s\u00f3lo <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%C2%A1la-mecanica-cuantica-%C2%BFquien-la-entiende\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, o un a\u00fan m\u00e1s peque\u00f1o <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">electr\u00f3n<\/a>, hay un\u00a0<strong>escal\u00f3n insalvable para la t\u00e9cnica<\/strong> actual. Se han tomado espectros del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">electr\u00f3n<\/a> y, cada d\u00eda, se avanza en esa direcci\u00f3n.<\/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=\"Francis en Trending Ciencia: El principio de incertidumbre de Heisenberg -  La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo pueden, pues, los f\u00edsicos saber que aquello con lo que trabajan no es un mero ente creado por su mente?\u00a0<strong>\u00bfC\u00f3mo se pueden asegurar de que las part\u00edculas subat\u00f3micas existen en realidad?<\/strong> La respuesta es obvia: a trav\u00e9s de su interacci\u00f3n con otras part\u00edculas o con otro sistema f\u00edsico; y un ejemplo extraordinario de ello es, por ejemplo, en una\u00a0<strong>c\u00e1mara de niebla<\/strong>.<\/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=\"Construye tu propia c\u00e1mara de niebla en la cocina de tu casa\" \/><\/p>\n<p style=\"text-align: justify;\">La part\u00edcula va dejando el rastro<\/p>\n<p style=\"text-align: justify;\">Claro que, la Indeterminaci\u00f3n cu\u00e1ntica no depende del aparato experimental empleado para investigar el mundo subat\u00f3mico. Se trata, en la medida de nuestro conocimiento, de una limitaci\u00f3n absoluta, que los m\u00e1s destacados sabios de una civilizaci\u00f3n extraterrestre avanzada compartir\u00edan con los m\u00e1s humildes f\u00edsicos de la Tierra. En la F\u00edsica at\u00f3mica cl\u00e1sica se cre\u00eda que se pod\u00eda, en principio, medir las situaciones y trayectorias precisas de miles de millones de part\u00edculas -digamos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">protones<\/a>&#8211; y a partir de los datos resultantes formular predicciones exactas de donde estar\u00edan los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">protones<\/a> en determinado tiempo futuro. Heisenberg vino a demostrarnos que tal supuesto era falso, que nunca podremos saberlo todo sobre la conducta de siquiera una sola part\u00edcula.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/palmera.pntic.mec.es\/%7Efbarrada\/profesores\/imp\/321.gif\" alt=\"\" width=\"453\" height=\"293\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/palmera.pntic.mec.es\/%7Efbarrada\/profesores\/imp\/322.jpg\" alt=\"\" width=\"443\" height=\"344\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cualquier detector debe contener un medio sensible que quede perturbado al paso de la part\u00edcula a registrar (lo que \u201cvemos\u201d es la huella que deja la part\u00edcula al atravesar el medio) Esa perturbaci\u00f3n debe poderse traducir a im\u00e1genes y datos num\u00e9ricos que permitan reconstruir la trayectoria y calcular sus caracter\u00edsticas.<\/p>\n<p style=\"text-align: justify;\">Las im\u00e1genes de las part\u00edculas proceden de dos tipos de detectores: las\u00a0<strong>c\u00e1maras de burbujas<\/strong> y los\u00a0<strong>detectores electr\u00f3nicos<\/strong>. En el primero, las part\u00edculas cargadas dejan a lo largo de su trayectoria una traza de burbujas de vapor que se puede ver y fotografiar. Es un proceso en cierto modo inverso al de la formaci\u00f3n de una estela de vapor de agua al paso de los aviones a reacci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, el nuevo marco expuesto por el Principio de Indeterminaci\u00f3n de Hesinberg cambi\u00f3 fundamentalmente nuestra visi\u00f3n del mundo de la f\u00edsica. Nos dio un nuevo conocimiento: A partir de aquel momento sab\u00edamos que, no s\u00f3lo la materia y la energ\u00eda estaban cuantizadas sino que, tambi\u00e9n nuestro conocimiento del Universo lo estaba.<\/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=\"El experto responde: \u00bfExiste algo m\u00e1s peque\u00f1o que un electr\u00f3n?\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuanto m\u00e1s minuciosamente se examina el mundo subat\u00f3mico, mayor parece la Indeterminaci\u00f3n. Cuando un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">fot\u00f3n<\/a> choca con un \u00e1tomo, haciendo saltar un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">electr\u00f3n<\/a> a una \u00f3rbita m\u00e1s elevada, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">electr\u00f3n<\/a> se mueve de la \u00f3rbita inferior a la superior instant\u00e1neamente, sin tener que atravesar el espacio intermedio. Los mismos radios orbitales est\u00e1n cuantizados, y el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">electr\u00f3n<\/a> simplemente deja de existir en un punto para aparecer simult\u00e1neamente en otro. Es el famoso \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/29\/%C2%A1la-mecanica-cuantica-%C2%BFquien-la-entiende\/#\"><a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a><\/a>\u201d que tanto desconcierta. Eso nos viene a demostrar que predecir exactamente la conducta de los \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\">De modo similar, a como vimos antes, es en virtud de la indeterminaci\u00f3n cu\u00e1ntica como los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/06\/27\/%c2%a1la-mecanica-cuantica-con-sus-insondables-secretos\/#\">protones<\/a> pueden saltar la barrera de Coulomb, permitiendo que la fusi\u00f3n nuclear se produzca a una tasa suficiente para que las estrellas sigan brillando.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/6\/64\/Dualite.jpg\/750px-Dualite.jpg\" alt=\"Archivo:Dualite.jpg\" width=\"620\" height=\"500\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Imagen ilustrativa de la dualidad onda part\u00edcula, en el cual se puede ver c\u00f3mo un mismo fen\u00f3meno puede tener dos percepciones distintas, verdaderamente la mec\u00e1nica cu\u00e1ntica puede resultar extra\u00f1a debido a su complejidad, en su \u201cuniverso\u201d los comportamientos difieren de lo que nos dicta el sentido com\u00fan en nuestras vidas cotidianas del mundo macrosc\u00f3pico.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, como todo lo grande est\u00e1 hecho de cosas peque\u00f1as, necesitamos conocer lo peque\u00f1o para comprender lo grande. Hasta la estrella m\u00e1s grande y la galaxia m\u00e1s brillante del Cosmos, est\u00e1n conformadas de part\u00edculas subat\u00f3micas unas m\u00e1s elementales que otras.<\/p>\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-AwLnmT1EQT4\/TZPlT5WcMWI\/AAAAAAAABZQ\/NDJrf8ZadFo\/s1600\/tiempo+Incertidumbre.jpg\" alt=\"\" \/><\/div>\n<p style=\"text-align: justify;\">En fin amigo, que tenemos en nuestras manos todos los interrogantes que debemos desvelar y, otros muchos, que ni conocemos, y, por delante una tarea de tal complejidad que,\u00a0 posiblemente, nunca podremos acabar. Un sin fin de misterios\u00a0 que desvelar, problemas que resolver y, preguntas que contestar y, siendo conscientes de que, sin descorrer el velo que esconde los secretos del Universo\u2026poco podr\u00edamos avanzar, nos sumergimos en la dif\u00edcil tarea de conquistar ese conocer de las cosas ignoradas para que, alg\u00fan d\u00eda en el futuro, podamos saber, al menos hacia d\u00f3nde vamos.<\/p>\n<p style=\"text-align: justify;\">Sabemos que el presente est\u00e1 cargado de pasado y que, el futuro, lo estar\u00e1 de presente. Si eso es as\u00ed (que lo es), tratemos de mejorar este presente para que, el futuro, sea algo mejor de lo que hoy tenemos. Y, amigos, si queremos, podremos lograrlo.<\/p>\n<p style=\"text-align: justify;\">Muchos de los pasajes aqu\u00ed volcados han sido extra\u00eddos de la obra \u201cLa Aventura del Universo\u201d de Timoty Ferris, profesor em\u00e9rito de la Universidad de California que es un maestro indiscutible de la divulgaci\u00f3n cientific, otros tienen otras fuentes y, alguna fracci\u00f3n del contenido puede ser de propia cosecha que, alguna cosa se va aprendiendo con el tiempo.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\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%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F&amp;title=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F' 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%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F&amp;title=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F&amp;title=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F' title='Google' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/google.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/myweb2.search.yahoo.com\/myresults\/bookmarklet?u=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F&amp;t=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F' title='Yahoo' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/yahoo.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.technorati.com\/faves?add=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F' title='Technorati' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/technorati.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/meneame.net\/submit.php?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F' title='Meneame' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/meneame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/enchilame.com\/submit.php?url=https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/04\/07\/%c2%a1la-mecanica-cuantica-%c2%bfquien-la-entiende-2\/' target='_blank' rel='nofollow'><img title='Enchilame' src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/enchilame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.blinklist.com\/index.php?Action=Blink\/addblink.php&amp;Description=&amp;Url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F&amp;title=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F' title='BlinkList' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/blinklist.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/reddit.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F&amp;title=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F' title='Reddit' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/reddit.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.tecnologiadiaria.com\/2009\/07\/abrir-com-hotmail-correo.html' target='_blank' title='hotmail'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/linklove.png' alt='hotmail correo' class='book_img' border='none' style='margin:1px; padding: 0;' \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/bitacoras.com\/votar\/anotacion\/externo\/mini\/www.emiliosilveravazquez.com\/blog\/2021\/04\/07\/%c2%a1la-mecanica-cuantica-%c2%bfquien-la-entiende-2\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/bitacoras.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.wikio.es\/vote?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F' title='Wikio' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/wikio.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'   \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/friendfeed.com\/?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F&amp;title=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F' title='Friend Feed' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/friendfeed.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.facebook.com\/share.php?u=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F&amp;t=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F' title='Facebook' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/facebook.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/twitter.com\/home?status=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F: https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F' title='Twitter' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/twitter.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=%C2%A1La+Mec%C3%A1nica+cu%C3%A1ntica%21+%C2%BFQui%C3%A9n+la+entiende%3F&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F04%2F07%2F%25c2%25a1la-mecanica-cuantica-%25c2%25bfquien-la-entiende-2%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span 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>\u00ab \u00bfEstar\u00e1 la Mente predestinada? Todo cambia, la verdadera medida de las cosas, llegar a comprender. \u00bb &nbsp; \u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Werner Heisenberg S\u00ed, el principio cu\u00e1ntico es muy extra\u00f1o. Cuando en 1927, el joven f\u00edsico alem\u00e1n Werner Heisenberg lleg\u00f3 al Principio de Indeterminaci\u00f3n, la f\u00edsica moderna rompi\u00f3 de manera decisiva con la f\u00edsica cl\u00e1sica, una nueva [&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":[6],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11607"}],"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=11607"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11607\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=11607"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=11607"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=11607"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}