{"id":26458,"date":"2021-05-22T06:37:57","date_gmt":"2021-05-22T05:37:57","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26458"},"modified":"2021-05-22T06:37:59","modified_gmt":"2021-05-22T05:37:59","slug":"%c2%a1la-imaginacion-%c2%bfdonde-estara-el-limite-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/05\/22\/%c2%a1la-imaginacion-%c2%bfdonde-estara-el-limite-2\/","title":{"rendered":"\u00a1La Imaginaci\u00f3n! \u00bfD\u00f3nde estar\u00e1 el l\u00edmite?"},"content":{"rendered":"<p style=\"text-align: justify;\">Hemos conseguido grandes logros y enormes conocimientos, cualquiera de ellos es suficiente para causar nuestro asombro. Por ejemplo, matem\u00e1ticamente, la fuerza el\u00e9ctrica fue descubierta en el a\u00f1o 1.785 por el ingeniero en estructuras Charles Coulomb. Ahora bien, con relaci\u00f3n a las grandes distancias, la fuerza el\u00e9ctrica y magn\u00e9tica act\u00faa igual a como lo hace la gravedad: al duplicar la distancia, su magnitud disminuye a la cuarta parte.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/0\/0e\/Orbit5.gif\" alt=\"Centro de masas - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"La Electricidad\" \/><\/p>\n<p style=\"text-align: justify;\">Claro que la gravedad depende de la masa y la electricidad de la carga y, mientras que la primera s\u00f3lo es atractiva, la segunda puede ser atractiva cuando los objetos tienen carga diferentes (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> positiva y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> negativa) o repulsivos cuando las cargas son iguales (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> rechaza a <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> rechaza a <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>); se puede probar jugando con dos imanes que se juntar\u00e1n por sus polos negativos-positivo y se rechazar\u00e1n por sus polos positivo-positivo y negativo-negativo. M\u00e1s tarde lleg\u00f3 Michael Faraday con sus experimentos el\u00e9ctricos y magn\u00e9ticos y, finalmente, James Clerk Maxwell formul\u00f3 con sus ocho ecuaciones vectoriales la teor\u00eda del electromagnetismo.<\/p>\n<p style=\"text-align: justify;\">Las que siguen son algunas de las im\u00e1genes generadas para mostrar efectos de la Relatividad Especial (velocidades constantes), desde el punto de vista del viajero.<\/p>\n<p style=\"text-align: justify;\">1- Toma en reposo, que apunta en la direcci\u00f3n del movimiento:<\/p>\n<p style=\"text-align: justify;\">\u00a0<a href=\"http:\/\/bp1.blogger.com\/_zSEWqefJHQE\/RoHNhzv3FTI\/AAAAAAAAACE\/HxyKgkok0GQ\/s1600-h\/vision_frontal_2.jpg\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5080567835360957746\" src=\"http:\/\/bp1.blogger.com\/_zSEWqefJHQE\/RoHNhzv3FTI\/AAAAAAAAACE\/HxyKgkok0GQ\/s400\/vision_frontal_2.jpg\" alt=\"\" border=\"0\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">2- El mismo punto de vista, pero viajando al 80% de la velocidad de la luz: la visi\u00f3n se ha ampliado en forma similar a como deforma la imagen un lente &#8220;ojo de pez&#8221;, objetos que antes estaban detr\u00e1s del \u00e1ngulo de visi\u00f3n aparecen por delante.<\/p>\n<p style=\"text-align: justify;\">Al acercarnos a la velocidad de la luz, el mundo toma desde nuestro punto de vista, un aspecto muy raro: todo acaba comprimido en una peque\u00f1a ventana circular que est\u00e1 constantemente delante de nosotros. Desde el punto de vista de un observador estacionario (quieto), la luz que nosotros reflejamos se enrojece cuando partimos y se azulea cuando volvemos hacia \u00e9l.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQyNItXSEvlKZSuXkBQuLMopFxu7yMm89qM6Q&amp;usqp=CAU\" alt=\"Ojo De Pez - Banco de fotos e im\u00e1genes de stock\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Creatividad con una lente fisheye (a.k.a. ojo de pez)\" \/><\/p>\n<p style=\"text-align: justify;\">Si nos desplaz\u00e1ramos hacia ese observador a una velocidad cercana a la de la luz, nos ver\u00eda envueltos en un fant\u00e1stico resplandor crom\u00e1tico: nuestra emisi\u00f3n infrarroja, normalmente invisible, se desplazar\u00e1 hacia longitudes de onda m\u00e1s visibles, m\u00e1s cortas. Nos ver\u00eda comprimidos en la direcci\u00f3n de nuestra trayectoria, nuestra masa aumentar\u00e1, y el tiempo, la sensaci\u00f3n de transcurrir del tiempo que le dar\u00edamos, ser\u00eda de gran lentitud, lo que constituye&#8230; la dilataci\u00f3n temporal.<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Dilataci\u00f3n del tiempo - Relatividad Especial\" \/><\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQSY2RCP4WHIqrQ8ZWDWdFi3Gcp-fhJCmP_zg&amp;usqp=CAU\" alt=\"La dilataci\u00f3n temporal (II): la fuerza de la gravedad | Crononautas\" \/><\/p>\n<p style=\"text-align: justify;\">Cient\u00edficos del National Institute of Standards and Technology (NIST) en Estados Unidos probaron que la dilataci\u00f3n del tiempo \u2013un fen\u00f3meno predicho por las teor\u00edas de <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en las que el tiempo corre m\u00e1s r\u00e1pido o m\u00e1s lento dependiendo de la velocidad y gravedad del objeto\u2013\u00a0<strong>sucede en el d\u00eda a d\u00eda de una persona<\/strong>. El efecto de la dilataci\u00f3n del tiempo es uno de los m\u00e1s famosos en las teor\u00edas de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. En la televisi\u00f3n, el ejemplo cl\u00e1sico es el de un grupo de astronautas que es lanzado al espacio casi a la velocidad de la luz, y luego cuando regresan a la Tierra siguen j\u00f3venes, a\u00fan cuando en nuestro planeta han pasado muchos a\u00f1os (como en el\u00a0<em>Planeta de los Simios<\/em>\u00a0por ejemplo).<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ9dFAHwNq-t_vnY3zyfRqDUi20kEKPzefAqRK6ad2HaFvEAmWtxTgQveW_2M7pHgoKZwc&amp;usqp=CAU\" alt=\"ESPACIO-TIEMPO Y AGUJEROS NEGROS | \u2022Ciencia\u2022 Amino\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los agujeros negros y qu\u00e9 pasar\u00eda si entramos a uno? | Enterarse\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El Tiempo pasa m\u00e1s lento cerca de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/p>\n<p style=\"text-align: justify;\">El efecto fue planteado por Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> pero no se prob\u00f3 hasta muchos a\u00f1os despu\u00e9s. Una de las demostraciones m\u00e1s famosas ocurri\u00f3 en 1971, cuando cient\u00edficos pusieron relojes at\u00f3micos en jets comerciales y los hicieron volar alrededor del mundo. Cuando el avi\u00f3n aterriz\u00f3, la hora en el reloj del avi\u00f3n y el reloj que estaba en Tierra era distinta. Esto prob\u00f3 que la dilataci\u00f3n del tiempo de veras ocurre. Lo interesante ahora, es que esta dilataci\u00f3n se puede medir en distancias muy peque\u00f1as, con relojes mucho m\u00e1s precisos, en tareas cotidianas.<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Contracci\u00f3n de Lorentz - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Contracci\u00f3n de Lorentz | abcienciade\" \/><\/p>\n<p style=\"text-align: justify;\">Lorentz nos descubri\u00f3 que un objeto que viaje a velocidades cercanas a la de la luz, c, se achatar\u00e1 por la parte delantera del sentido de su marcha (contracci\u00f3n de Lorentz) y, mientras tanto, su masa aumentar\u00e1 (lo que ha sido comprobado en los aceleradores de part\u00edculas).<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"BLOGGER_PHOTO_ID_5464620262556530322\" src=\"http:\/\/3.bp.blogspot.com\/_lb2XzMaZvgg\/S9Y7LQ4VdpI\/AAAAAAAAAJo\/KocF9lr75z4\/s400\/radiacion+del+cuerpo+negro.gif\" alt=\"\" width=\"400\" height=\"206\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Max Planck nos trajo su cuanto de acci\u00f3n, h, que dio lugar a la mec\u00e1nica cu\u00e1ntica al descubrir que la energ\u00eda se transmite en forma discontinua mediante paquetes discretos a los que llam\u00f3 cuantos. Tambi\u00e9n fue obra de Planck perfeccionar las unidades de Stoney y nos dej\u00f3 esas cantidades naturales de tiempo, espacio, energ\u00eda y masa.<\/p>\n<p style=\"text-align: justify;\">Es dif\u00edcil estimar el alivio que la idea de Schr\u00f6dinger produjo en la comunidad de la f\u00edsica tradicional. Aunque extra\u00f1a, su imagen del \u00e1tomo era, al menos, una imagen y los cient\u00edficos aman las im\u00e1genes. Ellos le permitieron el uso de su intuici\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Tomando la idea de De Broglie acerca de la misteriosa onda piloto que transportaba los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> alrededor del \u00e1tomo y la llev\u00f3 un paso m\u00e1s all\u00e1. Sostuvo que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> en realidad era una onda de energ\u00eda que vibraba tan r\u00e1pido que parec\u00eda una nube alrededor del \u00e1tomo. Una onda de pura energ\u00eda con forma de nube. Lo que es m\u00e1s, elabor\u00f3 una nueva y poderosa ecuaci\u00f3n que describ\u00eda completamente esa onda y el conjunto del \u00e1tomo en t\u00e9rminos de la f\u00edsica tradicional.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/6\/4\/d\/64d2e14172d9f7f340fb8f374a3a2a65.png\" alt=\" E = {p^2\\over 2m}+ V(r)\" \/><\/p>\n<p style=\"text-align: justify;\">Esta ecuaci\u00f3n se llama, hoy en d\u00eda, la Ecuaci\u00f3n de onda de Schr\u00f6dinger. Es incre\u00edblemente poderosa. Y su caracter\u00edstica principal es que muestra una nueva cantidad llamada la funci\u00f3n de onda (\u03a8) que seg\u00fan Schr\u00f6dinger describe completamente el comportamiento del mundo subat\u00f3mico.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Serie de Lyman - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Series espectrales del hidr\u00f3geno | vecinadelpicasso\" \/><\/p>\n<p style=\"text-align: justify;\">El \u00e9xito de la ecuaci\u00f3n, deducida de esta expresi\u00f3n utilizando el principio de correspondencia, fue inmediato por la evaluaci\u00f3n de los niveles cuantificados de energ\u00eda del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> en el \u00e1tomo de hidr\u00f3geno, pues ello permit\u00eda explicar el espectro de emisi\u00f3n del hidr\u00f3geno: series de Lyman, Balmer, Bracket, Paschen, Pfund&#8230;, y otros.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Schrodinger equation\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBUUFBgUFRQZGRgYGhkbHBsYGxoaGBgYIxoaGxsbGxodIi0kGx4pHhsaJTcmKy4+NDQ0GyM5PzkyPi0yNDABCwsLEA8QHRISHTYmJCk7MDI7Mjc+MjI0MjYwMDIyNDIyMjY0MjIyMDUwMjI1MDIyMjAyOzIyMjIwMjIwMjIyMv\/AABEIAKgBLAMBIgACEQEDEQH\/xAAcAAEAAgMBAQEAAAAAAAAAAAAABAUDBgcCAQj\/xABJEAACAgECAwUEBgYFCgcBAAABAgARAxIhBAUxEyJBUWEGMnGBByNScpGxFDNCobLRJGKSwfAlNENTZHOToqPSFkRjgrPC0xX\/xAAXAQEBAQEAAAAAAAAAAAAAAAAAAQID\/8QAHhEBAQEAAgMBAQEAAAAAAAAAAAERIWECEjFBURP\/2gAMAwEAAhEDEQA\/AOMxEQEREBESTwvBZMtjHjZyKsIpYgE0LAHntAjRMubCyMVdWVhsVYEMD5EHcTFARE9uhBIIIINEHYg+II8DA8RMrYWCByO6zMoPmyhSw+QdfxmbgeByZm0Y0LNV0PAdLJ6DcgfEgeMCJEz4eGdywVSSqszDxCqLY16Cz8pggImZcDFC9d1WVSfIsGIHzCt+EwwEREBERAREQERNt9kUvG\/3v7hA1KJ1Hg03kfneXHjHfffyG7fgIHNomzJzGrIxnbzPhMv\/AIiIodmN\/U\/ygapE3FOfIfeUgeY3\/ESWacalIIPiIGhxN3VKlf7Q\/qh99fyaBrEREBERAREQEREBERATYfZS74kLjOQnAAEBYFv6RgvdCG2FnbwBmvy4wZuC0jXi4gtQ1FcuMKT40DiJA9LktxZFmnLMBTQ4xYnrJqLZiGx5bY400FjqxlSneAO+qztUkZuE5YpP1iaRkBUhsxdkOQnSQAQEGFk32fUHHUUKfteX\/wCq4r\/i4v8A8597Tl\/+r4r\/AImL\/smfboztacDl4JGUvkx6lLAUeJOJE7RX+rNa1encKegZCTuQTW8\/4jhXVDgWmFaidWp7xYizOSSC3a9qNvAj4zz2nLvscX\/bxf8AZPurl32eL\/tYf+2Pfqmdr3Fk5bpTGxQorZWVdeYB7GFUOVtNo5C5LC92wPD3qDluVFy5dObHjUkgDKr5MORNYOhu4W6AEEqDt+yanq+XeXF\/2sP8ovl3lxf44f5R79GdpqcTwWJw+LSyFeKBVzl7Q6kzJjRgO6EKnGLU6rJJI6L9xry0vpA7tZDqd8qgnt2VFtUJWsAVwdJtjR+zIH+Tv9r\/AOjH+Tv9r\/6Me\/Rnadk4jg04bs0yEks5O2QOzDFnRGYEaVUs2OgpJpjqkvhMnLH4lR2dY2dkCgZCvZ9sAjNbhhkOInvXQO9Snrl3nxf4Yf5yTwPGcDhcPjfiw1Ee5gYEEUQQxIYehEe\/RnaUG4BTw6ZMa9wsmfvZO0vQyuSAmmtdMpDEjYUN5q3F8RrcsEVLruoCFFCtrJP75c5X5exLM3FlmJJOnDuSbJ96UWTTqOm9Nmr61e1141L4+WlmMcRE0hERATc\/YtbxZPvj+ETTJu3sQt4cn3x\/CIEznHMhgx9099tl+Pn8JrObP2a2SGyNu2qifxvrJ3tKdPEIzdAu21i7MufZP2fXLkGbIoIWjRrdydvkBAgcBy3i8oDLhOmuhA3Hh1677z1m5Flrv4iPMgbWOn57zunK+WDT1oD8Zj5ppTu7H5QPz1x\/LtB94CxdfPpIfDcS+Ju623iP2TO48w5Rw7glsYN735fhOYe0vJEBPZ7EH5H0gZsbB1DL0IuVvtIPqR99fyaR+S8UVbsyTXlJ3tStYB99fyaBp0REBERAREQEREBERASTwXBZMzhMalmN7D0FmRpP5fkYMgx4g2QOGUgOXOk6tIAOkjb7NwIBljwPBKxByNoRg2lzuoZR0NAny267jw3lhzbgSyM68K+EIxABVheHfSX1ftrQs\/ta\/SeuQ8Gj4chZmJbUugAaSwUFGBJ2YMT5bWNwxECn\/Q2oEC7uq36Fh+B0t+BkWbDg4HilxsnZ77BT9XYHe1DVdj3j+JlI+Fg+gjvA6a269KvpDXlnGMES1flLJkyYcm2RVYrW4YqbI+ahq8brzn3LwiKiqV7\/AGRyOb6F2AxrXQDQUbz+sN9AASTVTEm5ODI0KAS7ahpG5sMVFV1sg\/hMS4DqKsCrDVYINgqCdJHUGxXp4wWYjyanBMQjCirtpsb6WutLeRrf1HwNS+Zcu7iZsSscZxoWOkKAw+rboTdstny1i+oufgYvw2NV7HGS6sGatTMrOAQBj1Me9RtmHTYXBGu5MLKASKB6euwP5MPxmKWXNsluPrEalApAyqpAAOzKtWRewlbB5ZvBERCEREBN89gVvDl++P4RNDnQ\/o5S8OX7\/wD9RAwe12AnEpBoB6PrYNb\/ABl19HnF2oTc+fp0\/lI3tLwrNj7iltDBmABO248JO+i\/h1Y5bBDrVqdjRs3XygdQ4MMarxH4T5zDl+1sf3eMqeae1uPhkrGis6j9ttI\/Gt\/l+6UfB+3WTisi4smNU1XRRiVNKSQbAINA7QLTmmBgNj4eBnP+bqdyf8GXvH+1YIZMYVwq+9rGm99rF7\/D+V61xXHnIhtBR8UawD6ggQKHk3C685bwQ2fj4Sf7XfqB99fyaefZoW+Tfa+k9+2A+oH31\/JoGkxEQEREBERAREQEREBJnLQvaoG06SwB13pHhbV4Dqfh4SHEDYOYLwnaO2tm0rjFYkVA76W1kDdVXUqix9qwDMXKcmBcz6shXEVFBxqDd5ToyBVN0NW4A3UEFdiKSIFplx8MUyMjuHDNoVhYOMEaSxA2YgkVuLBsja8XNuYniMhyMiqSFBC6iDpAUEl2Yk0BZveQIgZ8XEMrrkB7ysGBO51A2CfPeSOK5gXyvkVQockBaDKqbBUoiiFAUDbwEx8eoD0OmlK9RoWj8+siQt4qZxXGs+U5ASDqJXzUX3QK6VMeLinV+0Dd46rJo3qBDXfWwTME+QW23amfp+TQqazpVWUDagrNqYetnff0k\/heaJj4Y41Q9pqDhiNShgylWALaQQupa0b6uvhKSIRN5nxpzZWyEAaiSAAooEk13QL69eshREBERAREQE6L9Gx+pzffH8InOp0X6Nf1WX74\/hEDZ+C4NcruHZgqAsQpI1eAvzrfb1knkvsvjKsnEKBkasuPICVdAw2XUKII6EAyJwvF9hm11qHRh5r\/AD2l0\/NEzZlZdVV4itqG1fL98COeEx8Ij4HQ5Fc6ldu+aKqCjOwJFMlgnwKiyRPns\/7P4s2VFdUYI\/bZFUd1e6y40LD3rJJIG1IQeu99wemm1jUBe\/iJLXKeDxhzgZkYkvo0lsQrqwJBO3WrMDl3tXy7Fw\/MXC40TGQBpRAqg1YpVFAGyDQ8pFzjG2NgNIAUqunfr6gVtZO\/jLL2s57i4riw6KaCqu\/j6\/hUpuYOCQq36fGBh9nOG0tkYdLAH7549sh9QPvr+TS75dwZx46OzE2QPOpTe2g\/o4++v5NA0SIiAiIgIiICIiAiIgJZ5+TZUUuVGkYseWwdtLlAov7VuAR6GVkvBm4kJ2nZscJRAVIY42CquMMRf9Ve951JbZ8FHEusvN0YOTw2PU93V6RsQCgu1b51tdXVQuH4MuvcZdV+4SFYjwKlqDfAG\/Txl3+iFEuc5TFpxPjVu6DkI\/WBiSe6+9ELp26bbjcxx\/JGx4U4gEtjdmUEroI7oZLBJ3I1bf1DRIKkzRCTjsgAAaqFAhV1V5aq1V8595jWoHxZUY7ULKgk0PPY\/OYsLaHUlQdJVqPQjZgD6EfnMvHcSuRrVAo6UCSaAAAs+AAAG0N7xzUKIiVgiIgIiICIiAiIgJ0H6OHrHk++P4Zz6b59HzUmT74\/hEDZuO6yXyvhn09rpJVdzX2LCk\/IkTHj4F8+QY08ep8FHmZ0rlvBpiVcdd3To9D8fj\/fApeB4hBjOQC6BYDzPhIPE8bxr427RMGNGBsZMjklT4dxaG3xnjnXA5OCYuFL8MTdr1x34MPs+vT4Sfw\/O+FfGC5DbdDVfCoHLOduTkLKmMVpUDGzMoAAHUjc7WZh4LEcmVL8DqPoBv8AnX4y99qOO4dmJxooJ+yKAMpeV8d2aB9N62Px2JA\/vgbGyzWfbcf0cffX8mmw8NzPE2118ZT+3hQ8ICpB+sT+F4HOIiICIiAiIgIiICIiAl1wHMMYx9nlDEEMG0qCxW1KANrWtLazvY92waFUsRZotzxPDrQXEzBgmsvWoU1sMZF1Y2vz9NpB4zKruWVAg27oJIBrci9wCd68LkaJJMCZGcnqSa8zcxxKLj9GDAZAygDsRZYbAJTWt3sV6VZ8JgzcLbkr3Q1sNjSgm1BI2GxB9LFzDgB0sAVAagbYA7EGwL\/xZkvtGrTrx0QA2\/vhRSg7GqGwIrz67yOvFnxKHEY14Ps2w7jJTNqpy9PRBINKFAXTXix6kEa\/LbimLYXYkEnMvu+77jdJUyud+kREIRMuTCygFgQGFi\/ETFAseX8GrhixYBaHdUsbN7kAHYV8\/MSJnck7gAjagoX8QAN55RyNwSD6Gp4Jhq2Zj5ERDJOg\/RrwjZFdV+2LPkKE59Os\/Q+fqcx\/9QfwiB03lPBpjFKBfifEn1lhmF7Sk4DiR2jr4hgf3S6R7HT8IEjheI1DQ\/WiN+jD4fDwmj+1HsEDqycKwW7JxtsoP9Rh0HodvUTa3K6v5HceR\/Oc99vuM43FkKtnfsX\/AFfZ\/Vj1Vyu5b57wNI5py3PjYYzjYMx0gn3bPm\/Sqsys4niCrBENpjoD+uw6t8yTJnH9ro72R2AN6WZmW6roT5Sp1DTf7oF9osAjrK\/2hY9iB\/XXb5NLnDiIRD5qJU+1CVjX7w\/IwNUiIgIiICIiAiIgIiICIk\/k6a8oQfthk+bKwH7yIvE0QJ6AvpNgy8oDPkZRSkuE0ilVhl0IpPTcAn4AnoDKzgVKMMvVEdQxHkT5daIsXJLKMnF8tKYMWcElchcdKAK1td7+I6DdWq+srJPHAMczYV94MwHXer8geoEtuT8YwQFTkUY2ReyxX9cxDkhwPeLFN7ul2A6CLcGtRJWTh20s5AAD6SOhViCQKPQd0j\/2mRZRYD\/NT\/vl\/gaV8sV\/zRv98v8A8byugfZI4PGC1t7qgsfUDw+ZofORpM9zF65D\/wAin+9v4Yan3UrmRLHNfhl1fDVqB\/JfwlVLTiReTiB6E\/g6n8gZVyT4XnGfHw7tRVSbuqHlV\/IWN57\/AEF\/IH0DKT+AMHjX0DHdqOgobG7sEb9fORblOHvJiZTTKQfIgg\/gZjklOKYDSe8v2W3Hy+yfUUZ7KY23VtPmrWQPgwBsfEfjBm\/EObh7G+1qcFjdGxM5Z9QKkADugVvNWy41A2cMfQNQHxIH5S34DLmHCOcTunZ5VJKOUsOjar3GquzXbws+cJZjcT9JmMZRkHDvVUwLLv5Hp1ljj+lzCP8AyuT+2l\/lOU8Tw2VTqyI6lu9bqwLb7mz13PX1mHszt42L23oWRvXTp+UI64fpdw3f6Nk\/tp\/L\/FmY+YfSlwmfE2LJweQqR4OljyI22InI4gbHm9oEZSuhj1oki68LleePxkUUb5ESsiBuA9rMfZonZNqQAE2tGV\/OueJnxhFxsp1BrJB6Aj++a\/EBERAREQEREBERAREQEk8Dm0ZEc3SspNdSAd6+UjRAthznI2gZCcgTtPfZiSroquoJ6bAm\/M+M95OaI2o6NJ0HGoWu+pFXkPQsD3rC7mulCU0SYJPG8RrfXXVUBvxYIqsfmQT8564TjXx+7XvKxBAIJCstG\/CnYV6yJEufguMPPsilToxtpQJTLqDKKotZ3Ir958zKgmfJIwYVa7yIlfaDm\/hoVv3xJBMw4y3DUBZOdQB66GkHNhKGjXmCDYI8wR1EvOHxKnCvWfHZyKA1ZaF43Df6O7qx8zI+XgEbFjb9Jw7Fk\/0tjcMLHZ7Dvnf0PlJrWTFMJL5iKfT4KAo9asMfm2o\/OWfDcpRMzh+KwfU6mP67SzKaCg9nvbUPW5FzYVbrxOHzNLm6+J\/V7fAbRp+Gf\/OMg8+1H\/K1fvqVZmw5+HwnitScXiZDkBDOubGCCR71odI8Cb9ZFx8mVsvYjisAYtoBbtQt3W7dnQiJ+KeetJq626X4XLPg+WJkcL+lYVB6sVzUoAsn9X5CTMWBXDqOIxBBjJC\/XfslTYHZ7vsST5avAVGrJrXol0OWYlUa+Jx2wJFDNsPAsOyJNnw22F+MxcdyxUCuudGRwdJrIpJFahpK3QJoN0PxBAplVUuOWZMrIcePCmQKS1sgbSWCr7xNC9AoeY2lPLzlQXJj7JygQOW1HIEdCwUa9LHTkUBfdALe90sQyjpzFteV3xK+sfWAhgAdQ73cI0tq8elnpPTc8zazkBALWCANipfWVPiVsnqdwZmx8KmFyuTIjY3QqzY2TIQaDjSqsT76qAWr5TyvBcM2pRnpgGYOaCFdio0nvaqO4skFSADtYUsS64jgETEl5MRbUSxR1ZgrKhAAUkkrTA3QtqF9Z6xcpxOO0TPSagGDKNeMUbZlB93VpUMO7bCytQKOJP4rFiRSFYs4yOLsaTjAXS1AHdiW\/aNafnIEBERAREQEREBERAREQEREBERAREQEREBERAzjiG7Ps\/2SwbpvqAI6\/AmZOGyLTK3umtx1VhdNXiNyCPI+kiyw5QinIC7BQpB3rfvCxZ26WfPbaGvHmvvMeJVmfT+25ZjvW5JCiwDQs7kCz4bSulyvLMJr+kDcA9F9L6tt18d9jJPC8NjA0dpjbUUuwCAdLXpOoNd15dfPaZ2Rv0tvLXZb8CNeXFkHVXTWPEUw7\/3aqz4EG+ok7PwWFezUsobUe6SGRSdNhmHWt6DV42aG+LmnL11IzZR3wL2UAUg8dVWSK8gT1i1f8rJVXkGhCv7bAah9lbBCn+sSAT5UPM1GTIVIINEdCJaf\/wA3F3f6QO9WwC2Nid+9Q6V8SJg5hwS4\/dyBjZUjYEEeNWTXUb+XqJdYvjfqFkyFiSxsnxMtcvLUbGrI1ZCoY4SRZUA3kVifGgdHvdT0qU0SsEREBERAS15fzRcVXgRyARqJcFgbsMA2lhRI3HTaVUQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEzYc7JZU0SKvxHwPgfUTDED7PWs1VmruvC\/OvOeIgZMblSGUkEbgjwnx2JJJNk7k+ZniICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiB\/\/2Q==\" alt=\"Funci\u00f3n de onda cu\u00e1ntica | F\u00edsica | Khan Academy en Espa\u00f1ol - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">La interpretaci\u00f3n f\u00edsica correcta de la funci\u00f3n de onda de Schr\u00f6dinger fue dada en 1926 por Max Born. En raz\u00f3n del car\u00e1cter probabilista que se introduc\u00eda, la mec\u00e1nica ondulatoria de Schr\u00f6dinger suscit\u00f3 inicialmente la desconfianza de algunos f\u00edsicos de renombre como Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>,\u00a0 para quien \u00ab<em>Dios no juega a los dados<\/em>\u00bb y del propio Schr\u00f6dinger.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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kc46dPMClyVVRSshdQrrkAUwGhvPRpjcHn+FV3naRnUSIBOaJBPdcGNIPwk1cIynXJpqp7yEHSV8j5RvtSrAuMtwFSo05gg7FzuJAjlBE7xAhMMPdfS247pkrrGcTop00jTTSQR6VJrpGhX9WD13Ya5BptPLrpyivLuJFy2okZ9QfdofWeXqDyqq5cJXKB+rBhWbfMYygweRO5jWJ1GpQrL7doks7KARoWDxrz1jUAZV9xrNxGNvrdCWe8sZiAs8\/TY+UeVaCkKCpOZl3Y67zqg2BOsnlBmab4ZhsoLHxNqeschrr5++naW2FX0O23DAEGQapXuPHzWkjybcj37\/ABoe2Qcyb815N+B8\/j5BIuKRqD9qsNRp151BoM0hwgQjL9G5cH+skffTFi5I10I0I6H8OfoRUcJYKZ9ZzOW9JjSgPJDA4FbWaCxzEmSZIklsoPQEmJ605RRSGJYfAqlx7ikjPBKz3Z2LARoTAn\/vUuIYQXVylmXUGVidDsZBBB22puigCFtAoAAgDQAUrxLArdUKSVIIZWWMykcxII2kHqCRzp2igCKrAjekrWAAutdLFifCGiE7oUhTEwYn3nrT9FABWbb4blZylx0VjORcuUHmVkaAnWOsnnWlRQBh8S4FbvXVvEstxRlzKQJWSYMg7En4mpY3gOGvBBew9m9kGVe1tq5UdAWBitKis1jipOSW2VbqjD\/Q3h\/1HC\/y9v8ALR+hvD\/qOF\/l7f5a3K5fj3t5gsJc7G7dJujxJbUuVnbNGimIMTNWEYuTpDn6G8P+o4X+Xt\/lo\/Q3h\/1HC\/y9v8tZI\/xO4fnCdpcEx3jacKJ6mP6V2Fm4rKGUhlIBBBkEHUEHnToT068mL+hvD\/qOF\/l7f5aP0N4f9Rwv8vb\/AC1uUUgMP9DeH\/UcL\/L2\/wAtH6G8P+o4X+Xt\/lrcooA53Fex\/DwpjA4Yf\/Qt\/lrQ4Z7NYO0Ve1hbFt8sZ0tIrQRB7wE6inMZ4DTVnwr6D7qYGCeFLh2DW5yHQyT3TygjWOXP303ddmEK5z6FVYA67ggrEr566fCtK6gKkHaP7PlWKhkmdFG7bdmDqGHTNv8As1duXZk0o9FdxmyRllJk66m585NY3MgxzJFROJKDs9f1sEHpMZt9Iy6AzVjtDZJi1vny7MB09O9McpqGCtqVultxEekkqQfNvPlHKrI+xfbtqWCswNtRmEGVDbxm3JGp9+2lTvBzGYkc1aO8g2LMBzIgeU+Rqq1bV1m5oRJUxqWnU+oOgX\/sGMKRBJdlee8oOciNhBkwJ+2oZSHsJdBEAAEACBtHIg8weRqy7dCiT7hzJ6AczXP8WuXE1sz2hOgCwSDucpJ9dhtVmAuXGP6098aQTkOvnl5+R+6jhqx890MsoDAPvvbC6m2Ty9\/npuPUv33EFhlYchqXB3jcA841iKaa2QpHZoBue\/HvnLv50rbZnntFEgSJbLp9Pw6H7vKgbKbuH7IrcU6voxGssdQecjf3DrUEc5spM2wSSwG7ES3PaCx0ncx5Vdozd1\/AA3Z6xmg+nIwAIE+hIqaFskFQFknf\/aD5m2oB2HlE1VGf2JlZIK+BdQPoL9Fh0YjUcgK27F0MoI\/7HpWdaBKl2VQ0nM2fKQdomNhAHupXDXHF0rbmIBIjTp0ET5AbVNWXfE6ClsQgEvIUqPEdoGve6j7q9z3PoL\/x\/wD81ge3N9xg7vdABKKSGnRnUHSBuNPfUpW6NDlOKe1GIxNw\/JybNvaV8bxzJI7vlEHr5LWb2NtQy4m6T0di4PqGkVrez9hVts+XMVRmC8zlUmB67VrYe8uIR2FsKi6Bg2YMQzDu6REBTP7YHI10txi+NAxv2U9ovlIKXAFuqNQNmH0l\/qKzuJ4e+uIuXLNtnuZmKB0YRFgqsXw+RrRaP1TCcxJ6GsXDm5bxVs2VVrhJAVnKK0iCGYKxAjXwnatD224nxO3hi9uxaS4Ht9n2WIe67MXAydkcOocFS0gkQJPKscsFF6EmMFsZ2oup21xLSXSvaIqPdGbBu1spCjMwXEKhIXUdNS1w29jvlCLdJyaZoXuFTZzMc2TRheOUd+cqjualq0vZXE4y5YDY6zbs3dJW2+adNSREIfIM3rW3UDF2xADKsNJnUKSojq2w5\/CmK427wbEvrmy9pibt11IXKgRbgsOWHeJlMMYB016Vp8HsYgI9y4xLsP1aMTCDMzDNIHehlU\/uDqaQG\/Xk1kG7iVs3mZFa4EY21QjvMFMCSYEmBrXN4DgVyzYUWLRtXFyWy3ZpauMrI1osXtli+VnS4S30Cd6AO8opTh1lktgO2Z9SxkkSSSQJ5CYHkBTdAC9FFFIYhx3i1vCWLuIueC2uYxueQUeZJAHrX5h4fixevXLtw9647OZMmWYsdffX6S9tOB\/LsHfw2bKbijK3IOjB1nyzKJ8q\/MlrhL2L9yzeXLctsVYTMHyI3BEGqjHk6NcfxCwf91ZqcUuBrqpbMRqSPPlX1b\/Cvjt1SuDu6rlZrTcxHeKnqNSR0iOlfL7+EClSkE\/CvqP+E3CS2fFXCZUm0g5bAs0894+NOUZR14Ol\/EYc2JyaSl\/p9J7Reo+Io7RfpD4isx\/ZjBEknCYYkkkk2LZJJ1JJy6maj+i2C+p4X+Bb\/LUHCavaL9IfEUdov0h8RWV+i2C+p4X+Bb\/LS+P4Fw+zbNx8HhoHTD25JJgAd3rQ9Aa2MuLlPeHxFN2LgyrqNhz8q5axwbAXrRZMHhxGhBsWwRpPJa2OHcAwtrK9vDWLb5YzJaRW1EHvATqKE09oGL3ON2r3ctPmHzjEAAfvQCD120NWPlChtXK\/NUEqZOxaIZidZPPkKos8At4c57IIHMEkwPIjWB7\/AHxBZN1mYKrSRBAYA6kaGViQB3p8151q68GT7YszNkAA7sggk\/7QwVGk90Ej7BVL2i36xfCmUNA8RnXr4d55nWrnJByEZrakzB8TsPDJjeSY6kivRiDbm0QZcaTyJ0aZ0iNvSmvYh+5NURmhiQu\/eae+BqwMwRH2jWrGvldfAAIYgRmE6Minp\/Xnoaqs21KZXYQJykHRWH2k7EHzO1XpmYB3nTwkCSh2OZefQxy95pMpDmEw+XvHxHzmB68z1NWYnDhvI8jE+4jmPKl8Df8AmGJAkayCvkeYHXpHMGrMZiMsKPEempA6gcz0\/AGo8l6oTJklZyhfEp7ysZ2XnExoOZAio4tmaM4yH5nMDaWY8vQiBpz2uKLoG8S+FV1Kec9epOn2zSt5\/E5ykiEgasN9CZCzqTvp6U0SQxt9XVESNO9G8ZdAvmTrG+01VbaTlki2dQWGoYDYwdwIMnmJOtWphTbQXASHaS0c51GhnYb+U1BswEboSWDjTMwEtz0VtdRPzo0qteCd+SRbK5+c0wWMatspQbAnwkxpArVweHCL5nUnqay1QMudfAJCjnbHmOh+K6RtWlw\/E518xofXr7xrSkXEbpDjOHS7ae08w4ywPFO4K+YMH3UxevR3QJY7D+pPIVAIEBdjLRqf6KOXpzqSz5phsZdwdw2roKsNjyYcmU8xT1\/2iUWwiwFUQANgBoAK7h+HpcUi6ivmMkMAwHQCeg0+NKcO4RhQzMli2pRis5RuI1HTetfnxtWth2jE9j+Fu9z5RdUqAD2YO5nQvHSNB6+ldrFFFZyk5OxJUFFFFSMKKKKACiiigAooooAXopThuOF5MwBGsEHkf67im6lNNWhhXJe1X+HuFxt0XXz2rsAF7ZAzgaAOCCDHXeutoqk6E0n2cKn+FeD7svfOXf8AWABvWF090V2WAwVuxbW1aQIiiAo+PvM86YopuTfYlFLoKKKxF9orb3Llm0GZkJTPH6sPtEzOh023rLJkjjVyZaTfRsG4InffbXbcAczS+LwYvKVueEwQASDtufMH7qW4Zh2taXHttExr3lzanU8jWj2y\/SX4ioxt5I3JV7A9PQlbwCWbZVJ13JMk6Vq2PCvoPupDF3lynvL8RTVi8uVe8NhzHStkktITJ4i4EUseQrFS3AJbRd2YadnOpynlPPoI90MTxRLzKltpUasdgSNANdxz+G+1X3SIUEF9ZgA5YB5FvESxUSeprTjXZi2mV28xWDK217xaO8CR3RH7IjWOmnOr8NZV7bEwGOpPSNVM\/bM8z0quyHEKQAoMkkyA51ymOUxGvQUXsM7S6t3dJAEBwDJMSduR5\/CmwRG3bFxh2ggMO6SNcyzqf2onTynnAttXVDQHYE6EKc8OPIg6Ea+6oXrSHMp0LDMpZphhrKsdCCNfcZ3oZy4BHc0BzRBIBkMq8sp39T1FLsZDF22zqUBzAzooBg7kiTv6CalatMGLPMtsWbLpppIUx6SK1MIBlBAid+ZnYyeZnnV1xgASdgNaOWqHw8mfdLAZAiKIzNDaZec93n+NU38z+NVAImCxGVRBJ8OhJj3e+hLI1acgnUbgtOiBeYXy3NRVmY53B70ZI1CgfOI1M7kbgSKSEyNt7jsC4GQEqsmAxmO93fdsJ16xUrgcnJlUJm072gfcLOXYHWOunlTOIvJlCKQcwjTvd3YwOZ5f9jUCrBcpGW1tJ1ZR5wdP3jqOfWiworVt8yqupIOcqRrDAHL9LX\/MKzrovi7NkaHR9BE8pkDqdhTVwQ0gkkHvPuSPDK8pjumNJC1t2kAAA2\/szPOndCrkFiyFHnzJ3J6k1Ue+8fNTfzbkPdv6kdKnibkDTVjoo8\/PyGp91StW8ogf9zzJ9TUmhYaR4TqjN9J3PuzED7AKtx9\/JbZhvGg6sdAPiRXuDs5EVPoqB9mprB7yL2X5K8DNFFFbCOcxfGbgvPbyXYQL\/wCiouTmzGWlO7oBp60td9pEXe5iAeY7HVTyDfqtCa3MOkYi6eqW+Uc3586fiqTXlCafhnL4fj2ZlDNiLYY5Q1y2qrmOyk5ND9lba2bh1F5iP8n\/AC6sx2DS7ba24lWEEfh0Nc4mHvYA\/qg9+wc0W9M1qIacx3Hi09KNPom2uzoPk93\/AHrf6P8Al0fJ7v8AvW\/0f8urMBjUu21uWzKsJHL3EcjTNIsS+T3f963+j\/l0fJ7v+9b\/AEf8unaKQGbw7DrbQKvIkE8yQYJNNVSboUnMTBiJ2k93KvwmPOrqzx1VLwUwoooqxBRRRQAVlYbgFm3de6uYF2zss93MTJaInfXeJrVoqZ44z+pWNNoz8VwLC3GL3MPYdzuz2kZjAA1JEnQAe6qv0Zwf1TDfwLf5a1aKoRh4v2ZwYU\/+Uw38BPy09w\/gWGt5Xt4eyj5fElpFbUQdQJ1FMYzwn++VNWPCvoPupgZlnglu3ralT+8YjpoZH971Qjsz6MQwMANDDSdZ0kCWb3rWnxHEdmhPPYep0FIYeyCsHQDdtso3gHkx3J5CBuKtNvbMmldIuCMwyQGQaMQYLnmNfPfXXbrXgxuQ5GDcsvM67BiJj15jzqSs4ECRbHzo78eS9POJ8udNJZQpAgqeh3855nzpDM8WleULAzqkHRGGsAbyOvSYivbZOoMx4gRqyEkhhHzgDM\/vVfdQEFHid1YgaxrPqOY5\/cj2qAhlJH0ghJAPzo3EEQ3+Tzp9i6GOH38r5DENqsbSOQPSBp6dZqzH4iWCDyJjefmgefP3A7TWfxjB3WXNbBzqQwJyht9SADBMeQq7heAfLnuas2rS0H3wPsmKdKuQrfRfcIAC7vsFXXIOeuwMTqa9TMRmPdBhUVd45ANynfQaCNdKrbMSQAgUAjcgBQe9y0kjL\/lNMIz+NgoEaAkjKOu250\/uakonYwKqJ1DnUsDqT79x6zVed2H0k+kujMPIdPMb8hUv1lzdVC9CSM3mdNvL49KZBudE+J\/CkMQdFIhdVHzY7yf5d8p6cuXKrODYnMpQ7oY9x1U\/DT3VZiJiXFvyOYg+4xM+lc3xXDYoXVawpysIfbXX50wQNTrE71SV6Fu9HUWe82flsnpzb3\/cB1pqvFECksdiiIRNXbYclHNm8h9tZTmoq2WkQufrLoX5tvvN5v8ANHuGvwrRpbB4cW1CjXmSdyTuT6mmajHFpW+2NsK5vg\/tN8ovXLS2wDau3LbxcBZez0Dlco7rHQazPLQ10lYnD\/Z5LLl0uXe9de8ykrlZ7ghphQY2OWYkAxpWoieBLnEXwzHKFtZNAIBzkiY11rVyH6R+z8KUw6ReuHTVLfMnY3BtsPdT1MZDIfpH7PwoyH6R+z8KnRSEcyinCX8v+wvvoedu6wkgiIysR8a6PKfpH7PwrP8AaLDdphrqjfISvkyjMpHvAqr2a42mJtBho40deYNU9qyVp0auQ\/SP2fhRkP0j9n4VOipKOS4xirFnE2tGa4QXKIJ01UOdQBrPrBro7LhlDLqCJFZvEeB2r1xbrZluKMuZTErM5ToeZPnqanjuAYa\/l7bD2b2QZV7S2rlR0BYGK5cWKUMktLi9\/wAlt2kaWWjLWF+hvD\/qOF\/l7f5aP0N4f9Rwv8vb\/LXSSbsURWF+hvD\/AKjhf5e3+Wg+x3D\/AKjhf5e3+WgDdiiK48cK4Xmyjh9gtMR8mtzPTatMex\/D\/qGFH\/29v8tZ482PJfB3Q3Frs3ctEVhfobw\/6jhf5e3+Wj9DeH\/UcL\/L2\/y1oI18YvdNM2dFX0H3VzWK9j+HhTGBw38vb\/LT\/C\/ZrB2ity1hbFt8vjS0itqIPeAnUUAIX+LW8RcVbbZkSSTsC2wieUTr589q17CjTus8bALCjzGaJPnqar4dwCzYzdmpE\/tGQOgM6CnuxYeFz6NDD8ftrSTXSI47sJuHkq+pLH4CPvql8G2pDkE7gCFPrGo9Qaum4OSt6EqfgZ++j5VHiVl90j4rNSMXFhG7rLD+Zk6c1Y7\/ANzVWJG+bRgNehA2cDyO46E+VOlkuCJDeh1H9Qapv22A1lgNQwEsvqPnD0+HOnYmifDruZNd17p93\/SKnjruVCefL16+7f3VlYG9kvZdIuDSDIldRB6RPwHOanj7+a6EEwm8anMdQAOsff0Bp8di5aLbCiO9oojN5keFPOOcbsT5imktlzmcaDZf6t1Plyqm3AOozMNkXXJ6nafM0xldtzlHRdT72\/Ae+pY0WXbyrudeQGpPoBrVcu23cHnq3w2H21bbsquw9TzPqdzVlIootWANd26nU\/8AT0FXGl8Ti0tiWaOg5n0G5pYm5d620\/8AyH8n3+lZyyJOlt+g0ieJxZnJbGZ\/9K+bH+m5qeEwgSSTmdvEx3P4AdKtw2HVBlUQPv8AMnmavpRg2+Uu\/wABYUUUVqIKKKKAMbh+FUYnEGB3haO88nG3zf671rdmvQfCsxMai3rgJcHKm6tG7+HTUelMnidrbMf+FuXuoAa7Jeg+FHZL0HwpNeK2js8+ik7iRy6Qa9bitobvECT3Tt122oAaa0pHhHwr5thH+RYt2OttmdIO3Ig+ulfQF4nbOzHp4W3+FcX7ZoLtohMxYXWeApJhlAGkcyIFa4nun0zPItWu0M8A9re2u27VxFGc3BMRyVrfxGYfCuoucQshyjMoZQCQRtmmPuNfPHwBU9rbR5t\/JyoCMSSiRcG3JhqOtP4bg64pO1vu9u8zsXAVpAOUIpEaQoBj9qqnGF2noiEp9M7P5YP7NHywf2aZ+Q2\/oivfkVv6IrnOjQr8sH9mj5YP7NM\/Ibf0RR8hT6IphoW+WDy+Ne\/LB\/Zpj5Db+iKPkNv6IpBoxr+Httc7QjdSDBg5tIYEc4mrRfuJ4WDr0c973ON\/eK1PkNv6Io+Q2\/oisF8PBNuOm\/Qrl6mcOLr89Sh89v8AiGlXrjlO0H3imfkKfRFUPwe0fmAHqpKn7DVVlj5T\/wAFoqv4kFSP61o2PCvoPurNPB48Fw+jgMP6H7avUX10i2w9WT81HzGvqT\/IMfopD5XcHisn\/Kyn7yKpfjiL4g6+oB+4ml+oxrt19xcWatFZI9obH0iP8p\/Cvf8Ax+x9P\/S34UfqMf7kPizRuWVbxKD6iarGGA8LMvoZHwMikW9obH0if8p\/CvU44jeEO3oAPvIo\/UY\/VBxYrxzh1wrntGXVgwgQd9T0mPLWreD8PYLmuTnYksJg69SPdoNKbGLuHw2T\/mZR9xNA7c8ra+8sf6Va+JTjSTf8EfLV2OIgAgAAeVeXLgUSSAPMxSgwjnx3m9EAUfHU\/bUk4ZamcuY9WJY\/6pqec31H+2VSInianS2GuH9gaf8AEe79teZbz7kWx0XvN8ToPgafAr2j5cn9T\/rQWZdwWbBQuQHuNkVmlndiC2UHU7Kxgcga06zuK20hbzkj5OXu6f8AyriGdNRldtuYFFvh6uls3kVriqJJ1IaBmg7wT8a1jCMVpAeYvjFq05S4SsKGmJBlbrwI1nLZuHbpzNTu8RXs+0WSCcqnKTJkrMbkSOW42maW4hwVb1wu50\/U5YkMDbe4x16MLmU+U0tZ4Zf+UHvKmGTILVsDSFFs9dCCLg2GjDeNKEaXBsQ72la4IYk\/NKmJMSpJgxE6mtCiikAUUUUAQCiZjXafITH3n41OiigDMXi1gXWtZ1W4CZB0nJbt3GMncBLlvX8DVw4lZgN2tuCCQc6wVEyQZ1Ag6+RrI4n7Mds1xu1jtCxPdOk27CAAhgfFYUnqGYaaGq09lmCPF4C44Xv5WMEXjeMFrheG0U97NpIIMQwNe1xWxn7NXQsQrwpB7r58ryNIPZtr5VMcTsEBu1twxhTnWGIMQDOpkjTzrnj7GZkKPe0ZWUlVIbVsSZBZ2P8A7y28k5QZ3q8+yxc3HuXEL3Ldy2SlvKq9otlAVUsToLC89Z5AAUAb+Gv22LKjKSphgpBysSSQwGxmd6ZisXg3BmsXLrm4GV\/CoUgL33YnV21OfZcq6E5ZJrapAf\/Z\" alt=\"La inteligencia artificial resuelve la ecuaci\u00f3n de Schr\u00f6dinger\" \/><\/p>\n<p style=\"text-align: justify;\">Schr\u00f6dinger, con su funci\u00f3n de onda (\u03a8), nos dijo la manera de solucionar, en parte, el problema planteado por Heisenberg con su <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a>, seg\u00fan el cual no podemos saber, al mismo tiempo, d\u00f3nde est\u00e1 una part\u00edcula y hacia d\u00f3nde se dirige; s\u00f3lo estamos capacitados para saber una de las dos cosas, pero no las dos al mismo tiempo. As\u00ed que la funci\u00f3n de onda nos dice la probabilidad que tenemos para encontrar esa part\u00edcula y en qu\u00e9 lugar se encuentra.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Como elefante en una cacharrer\u00eda - Deia\" \/><\/p>\n<p style=\"text-align: justify;\">La llegada de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en 1.905, fue para la f\u00edsica como el elefante que entr\u00f3 en la cacharrer\u00eda; lo puso todo patas arriba. Los cimientos de la f\u00edsica temblaron con aquellos nuevos y osados conceptos que, en un primer momento, no todos pudieron comprender. Precisamente, Max Planck fue uno de esos pocos privilegiados que, al leer el art\u00edculo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> sobre la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, comprendi\u00f3 que a partir de ese momento habr\u00eda que concebir la f\u00edsica bajo la base de otros principios.<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, un desconocido, le dec\u00eda al mundo cient\u00edfico que la velocidad de la luz en el vaci\u00f3, c, era el l\u00edmite de la velocidad alcanzable en nuestro universo; nada pod\u00eda ir m\u00e1s r\u00e1pido que la luz. Adem\u00e1s, dec\u00eda que el tiempo es relativo y que no transcurre igual para todos. La velocidad del paso del tiempo depende de la velocidad a la que se viaje y de quien sea el observador.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_by6Eug-5QIo\/S65egzYZ_jI\/AAAAAAAAAN0\/DmuxzlWhVKM\/s1600\/El%2520Tren%2520de%2520la%2520Vida.jpg\" alt=\"\" width=\"470\" height=\"325\" \/><\/p>\n<p style=\"text-align: justify;\">El jefe de estaci\u00f3n observa como para el tren que viaja a 60 km\/h. Puede ver como un ni\u00f1o que viaja con su padre, sentado junto a \u00e9l, se asoma por la ventanilla y arroja una pelota, en el mismo sentido de la marcha del tren, impuls\u00e1ndola con una fuerza de 20 km\/h. Si el que mide la velocidad de la pelota es el jefe de estaci\u00f3n, comprobar\u00e1 que \u00e9sta va a 80 km\/h, los 60 km a los que viaja el tren, m\u00e1s los 20 km a los que el ni\u00f1o lanz\u00f3 la pelota; ambas velocidades se han sumado. Sin embargo, si la velocidad de la pelota es medida por el padre del ni\u00f1o que tambi\u00e9n va viajando en el tren, la velocidad ser\u00e1 de 20 km\/h, s\u00f3lo la velocidad de la pelota; no se suma la velocidad del tren, ya que quien mide est\u00e1 montado en \u00e9l y por lo tanto esta velocidad no cuenta. La velocidad de la pelota ser\u00e1 distinta dependiendo de quien la mida, si el observador est\u00e1 en reposo o en movimiento.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Paradoja de los gemelos de Albert Einstein - Portafolio I F\u00edsica moderna\" \/><\/p>\n<p style=\"text-align: justify;\">De la misma manera, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en su teor\u00eda, nos demostraba que el tiempo transcurre m\u00e1s lentamente si viajamos a velocidades cercanas a las de la luz. Tal afirmaci\u00f3n dio lugar a la conocida como paradoja de los gemelos. Resulta que dos hermanos gemelos de 28 a\u00f1os de edad se han preparado, uno para arquitecto y el otro para astronauta. El hermano astronauta se dispone a realizar un viaje de inspecci\u00f3n hasta Alfa Centauri y su hermano se queda en la Tierra esperando su regreso.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_VEHr4AovLyY\/SsaLpeGt2zI\/AAAAAAAAAXo\/od-wB1idGb4\/s1600\/gemelos-relatividad.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando por fin el astronauta, que a viajado a 250.000 km\/s, regresa a la Tierra, desembarca con una edad de 38 a\u00f1os y es recibido por su hermano gemelo que se qued\u00f3 en la Tierra y que tiene la edad de 80 a\u00f1os. \u00bfC\u00f3mo es posible eso?<\/p>\n<p style=\"text-align: justify;\">Pues ha sido posible porque el hermano que viaj\u00f3 a velocidades cercanas a la de la luz ralentiz\u00f3 el tiempo que transcurri\u00f3 m\u00e1s lentamente para \u00e9l que para su hermano de la Tierra. El astronauta viaj\u00f3 hasta Alfa Centauro a 4&#8217;3 a\u00f1os luz de la Tierra, ida y vuelta 8&#8217;6 a\u00f1os luz. Pero al viajar tan r\u00e1pido, muy cerca de la velocidad de la luz, transcurrieron s\u00f3lo 10 a\u00f1os, mientras que en la Tierra pasaron 52 a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">Aunque parezca incre\u00edble, esa es la realidad comprobada.<\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> postulaba en su teor\u00eda que la masa y la energ\u00eda eran dos aspectos de una misma cosa; la masa s\u00f3lo era energ\u00eda congelada. Para ello formulaba su famosa ecuaci\u00f3n E = mc<sup>2<\/sup>.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/-0jEFTpNUY5c\/TlHHJHgys6I\/AAAAAAAABLw\/86OyYAGd_W8\/s1600\/materia_energia.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Todo el Universo es energ\u00eda<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/particulassubatmicas-141017111844-conversion-gate02\/95\/particulas-subatmicas-4-638.jpg?cb=1413544805\" alt=\"Particulas subat\u00f3micas\" \/><\/p>\n<p style=\"text-align: justify;\">La estructura interna del \u00e1tomo<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/_w1kycNNBkOE\/TSnoqbOCNPI\/AAAAAAAAExc\/mGigbsupz-c\/s1600\/einstein.gif\" alt=\"\" width=\"490\" height=\"600\" \/><\/p>\n<p style=\"text-align: justify;\">En otro art\u00edculo, inspirado por el &#8220;cuanto&#8221; de Planck, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dej\u00f3 <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>do lo que desde entonces se conoce como &#8220;efecto fotoel\u00e9ctrico&#8221;, demostrando que las part\u00edculas unas veces se comportan como tales y otras como una onda. Este trabajo le vali\u00f3 el premio Nobel de F\u00edsica de 1.923, aunque la mayor\u00eda de la gente cree que se lo dieron por su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>. En verdad, si se considera la importancia de sus trabajos, la Relatividad Especial se merec\u00eda un premio Nobel y la Relatividad General de 1.915, se merec\u00eda otro.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Max Planck: biograf\u00eda, teor\u00eda, aportaciones, frases y m\u00e1s.\" \/><\/p>\n<p style=\"text-align: justify;\">No fue hasta 1905, cuando Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, utilizando la idea de Planck de la cuantizaci\u00f3n de la energ\u00eda explic\u00f3 satisfactoriamente el efecto fotoel\u00e9ctrico. Por este trabajo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> recibi\u00f3 el premio Nobel en 1921.<\/p>\n<p style=\"text-align: justify;\">Mientras que Planck utiliz\u00f3 la cuantizaci\u00f3n de la energ\u00eda como un truco de c\u00e1lculo para explicar la radiaci\u00f3n del cuerpo negro, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> fue m\u00e1s all\u00e1 e hizo la sugerencia de que la cuantizaci\u00f3n de la energ\u00eda es una propiedad fundamental de la energ\u00eda electromagn\u00e9tica, marcando as\u00ed los principios de la teor\u00eda cu\u00e1ntica.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/efecto-fotoelectrico-1234735761543474-1\/95\/efecto-fotoelectrico-httpfisicamoderna9blogspotcom-9-728.jpg?cb=1235901661\" alt=\"Efecto Fotoelectrico http:\/\/fisicamoderna9.blogspot.com\/\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> supuso que la luz, o cualquier onda electromagn\u00e9tica de frecuencia f, se puede considerar como una corriente de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, cada uno de ellos con una energ\u00eda E. Contradiciendo la f\u00edsica cl\u00e1sica que dice que la energ\u00eda de la luz est\u00e1 distribuida de modo uniforme sobre el frente de onda, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> postula que la energ\u00eda lum\u00ednica se encuentra concentrada en regiones discretas o en paquetes llamados cuantos de luz. De acuerdo con esta explicaci\u00f3n, la energ\u00eda de un haz de luz monocrom\u00e1tica llega en porciones de magnitud hf, donde f es la frecuencia de la luz, y h, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>.<\/p>\n<p style=\"text-align: justify;\">De todos sus trabajos, el m\u00e1s completo e importante, es el de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, de cuya importancia para la f\u00edsica y para la cosmolog\u00eda, a\u00fan hoy, cerca de un siglo despu\u00e9s, se est\u00e1n recogiendo resultados. As\u00ed de profunda, importante y compleja (dentro de su sencillez y belleza) son las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que un siglo despu\u00e9s continua enviando mensajes nuevos de cuestiones de vital importancia. La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> tambi\u00e9n tiene su origen en la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general que curva el espacio y distorsiona el tiempo en presencia de grandes masas, haciendo posible la existencia de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> y <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> que seg\u00fan algunos, ser\u00e1n la posible puerta para viajar a otros universos y a otro tiempo.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/-nJE2dkdGC9M\/TzkQaIysJ8I\/AAAAAAAAI-c\/Q5y8Rsydztg\/s640\/llll.jpeg\" alt=\"\" width=\"600\" height=\"462\" \/><\/p>\n<p style=\"text-align: justify;\">Es necesario que los cient\u00edficos piensen en estas cosas para solucionar los problemas del futuro y cu\u00e1ndo llegue el momento, salir de las encrucijadas a las que, irremediablemente, estamos destinados.<\/p>\n<p style=\"text-align: justify;\">La gente corriente no piensa en estas cuestiones; su preocupaci\u00f3n es m\u00e1s cercana y cotidiana, la hipoteca del piso o los estudios de los ni\u00f1os y, en la mayor\u00eda de los casos, lo &#8220;importante es el f\u00fatbol&#8221; para evadirse dicen algunos. Es una l\u00e1stima, pero as\u00ed son las cosas. No se paran ni a pensar c\u00f3mo se forma una estrella, de qu\u00e9 est\u00e1 hecha y por qu\u00e9 brilla. Nuestro Sol, por ejemplo, es una estrella mediana, amarilla, del Grupo G-2, ordinaria, que b\u00e1sicamente consume hidr\u00f3geno y como en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> original, lo fusiona en helio. Sin embargo, puesto que los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> en el hidr\u00f3geno pesan m\u00e1s que en el helio, existe un exceso de masa que se transforma en energ\u00eda mediante la f\u00f3rmula de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> E = mc<sup>2<\/sup>. Esta energ\u00eda es la que mantiene unidos los n\u00facleos. Esta es tambi\u00e9n la energ\u00eda liberada cuando el hidr\u00f3geno se fusiona para crear helio. Esta, al fin, es la raz\u00f3n de que brille el Sol.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_6bKaGGUlphs\/TPAmnv4uOZI\/AAAAAAAADRs\/SWdMfedgJj4\/s1600\/londres%2Bde%2Bnoche.jpg\" alt=\"http:\/\/3.bp.blogspot.com\/_6bKaGGUlphs\/TPAmnv4uOZI\/AAAAAAAADRs\/SWdMfedgJj4\/s1600\/londres%2Bde%2Bnoche.jpg\" width=\"640\" height=\"472\" \/><\/p>\n<p style=\"text-align: justify;\">Todos somos uno, y, sin embargo, diferentes. No sabemos mediante qu\u00e9 mecanismos llegan a nuestros cerebros esas r\u00e1fagas luminosas del saber que, a unos les hace comprender ciertas cuestiones complejas y, a otros no nos llegan esos fogonazos de luz que alumbren los rincones oscuros existentes en nuestras mentes. As\u00ed, para unos es el futbol y para otros las estrellas su mayor preocupaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Ya hemos comentado alguna vez que los elementos complejos se forman en las estrellas que, desde el hidr\u00f3geno, helio, litio, berilio, carbono, ne\u00f3n, etc, hasta el uranio, sin las estrellas no existir\u00edan&#8230; y nosotros tampoco, ya que nuestra forma de vida est\u00e1 basada en el carbono, un material que tiene su origen en las estrellas y que, al ser de una asombroso adaptabilidad, hace posible la formaci\u00f3n del material necesario para la vida.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-GBPwwaS4RDU\/TvtFWDtvgCI\/AAAAAAAABOY\/48usAif2MFs\/s1600\/COVER.jpg\" alt=\"\" width=\"491\" height=\"393\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcTOSJjAxlf50Rdn4g8WTDR9WHkWCOcNLk8uAg0M3yh47pcxqxrF\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Aunque, \u00bfQui\u00e9n sabe las formas de vida que en el Universo pueden estar presentes? Algunos pudieran ser gigantes de gas, criaturas inteligentes que evolucionan en atm\u00f3sferas inh\u00f3spitas para la vida basada en el carbono, tal vez seres burbuja de gas en J\u00fapiter, cerca de et\u00e9reas formas que ni podemos imaginar.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">Otros podr\u00edan ser viajeros que circulan por el universo cruzando <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a>, atajos dimensionales para abarcar el cosmos y sembrar su conciencia en diversos sitios de este gran ser hologr\u00e1fico que creemos conocer y, del que, en realidad, sabemos tan poco.<\/p>\n<p align=\"justify\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/lh5.ggpht.com\/_vmAcvInAioQ\/TTNxlqPn6rI\/AAAAAAAAAiU\/6lnhQEl2leA\/s1600\/hawking-aliens-10%5B4%5D.jpg\" alt=\"[hawking-aliens-10[4].jpg]\" width=\"625\" height=\"450\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\u00bfPodr\u00eda ser esa inmensa forma redonda y azulada, un enorme mundo en el que otros seres observan como se acercan osados seres de un planeta llamado Tierra que, con sus r\u00fasticas naves y su inmensa ignorancia pretenden conquistar su habitad para envenenarlo como hicieron con el suyo?<\/p>\n<p align=\"justify\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/lh6.ggpht.com\/_vmAcvInAioQ\/TTNxncRlylI\/AAAAAAAAAic\/HFnNdlq4LuY\/s1600\/hawking-aliens-04%5B3%5D.jpg\" alt=\"[hawking-aliens-04[3].jpg]\" width=\"625\" height=\"450\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">Claro que, el Universo es tan enorme e ins\u00f3lito que, todo en lo que podamos pensar, por muy ex\u00f3tico y raro que nos pueda parecer, ah\u00ed podr\u00eda estar, en cualquier rinc\u00f3n olvidado de una lejana galaxia de las que, en el Universo, proliferan por cientos de miles de millones.<\/p>\n<p align=\"justify\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"https:\/\/lh6.googleusercontent.com\/-7ZRiQJM8FWI\/UUsLI64vATI\/AAAAAAAAARA\/yvDtleynqpo\/s0-d\/1.JPG\" alt=\"\" width=\"699\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">No, no estamos en la Tierra ni tampoco ese que brilla es el Sol. Estamos en un mundo lejano alumbrado por una estrella blanca, no amarilla que, con su luz y su calor, puede que llevara la vida al planeta pero, \u00bfQu\u00e9 forma de vida ser\u00e1?<\/p>\n<p style=\"text-align: justify;\">Imaginar que, contando desde hoy, han pasado ya 10.000 a\u00f1os, y, en Marte, se ha formado una atm\u00f3sfera que impide la entrada de la radiaci\u00f3n. Del subsuelo, han comenzado a salir extra\u00f1os seres que, antes, viv\u00edan en las oscuras galer\u00edas subterr\u00e1neas de origen volc\u00e1nico por donde antes pas\u00f3 las riadas de lava volc\u00e1nica en el pasado del planeta. Ahora, a la luz del d\u00eda y con una atm\u00f3sfera razonablemente id\u00f3nea para la vida&#8230; \u00a1Podr\u00e1n evolucionar!<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/resources3.news.com.au\/images\/2010\/07\/08\/1225889\/549915-stephen-hawking-039-s-aliens.jpg\" alt=\"\" width=\"650\" height=\"488\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Tambi\u00e9n estos estaban escondidos en las profundidades marcianas donde el agua corriente lo permit\u00eda<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/resources0.news.com.au\/images\/2010\/07\/08\/1225889\/550972-stephen-hawking-039-s-aliens.jpg\" alt=\"\" width=\"650\" height=\"488\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En cualquier noticia del futuro podr\u00edamos ver esta imagen y debajo de ella: \u00a1Vida en Europa! Im\u00e1genes tomadas por sondas rob\u00f3ticas han captado im\u00e1genes de estos seres que, viven en los fondos abisales de la luna de J\u00fapiter. Es asombroso el parecido que tiene con algunos seres que viven en el fondo de nuestros oc\u00e9anos terrestres.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/_4jCJsRzxVo0\/SgHtR3UxtqI\/AAAAAAAACHI\/wlCPegY1Xro\/s400\/universo+femea.jpg\" alt=\"\" width=\"400\" height=\"336\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 En nuestro planeta, la vida est\u00e1 hecha de seis componentes: carbono, hidr\u00f3geno, nitr\u00f3geno, oxigeno, f\u00f3sforo y azufre&#8230; Con peque\u00f1as trazas de otros elementos. Es decir, estamos hecho del material estelar.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/static1.abc.es\/media\/ciencia\/2019\/02\/05\/westerlund-composite-kvvE--1248x698@abc.jpg\" alt=\"La composici\u00f3n del Universo est\u00e1 cambiando en este mismo momento\" \/><\/p>\n<p style=\"text-align: justify;\">Cuestiones tan interesantes como estas son ignoradas por la inmensa mayor\u00eda del com\u00fan de los mortales que, en la mayor parte de los casos tiene una informaci\u00f3n err\u00f3nea y deformada de las cosas que se han transmitido de unos a otros de o\u00edda, sin base cient\u00edfica alguna y, generalmente, confundiendo los t\u00e9rminos y los conceptos. Ser\u00eda muy deseable que, desde la infancia, como ense\u00f1anza obligatoria, todos tuvieran esos conocimientos b\u00e1sicos que podr\u00edamos denominar el c\u00e1non cient\u00edfico y que, sin ser unos conocimientos profundos, si les diera a cada uno, una noci\u00f3n cercana del mundo en el que viven y de c\u00f3mo funciona la Naturaleza.<\/p>\n<p style=\"text-align: justify;\">As\u00ed las cosas, estamos supeditados a unos pocos enamorados de la ciencia que, muchas veces, en las m\u00e1s \u00ednfimas condiciones, (se les escatima el presupuesto) trabajan e investigan por la propia inercia de su curiosidad y deseo de saber para entregar al mundo (que no lo agradece) el logro de sus desvelos.<\/p>\n<p style=\"text-align: justify;\">Como dijo Kart Raimund Popper, fil\u00f3sofo brit\u00e1nico de origen austriaco (Viena, 1902 &#8211; Croydon, 1.994) que realiz\u00f3 sumas importantes trabajos en el \u00e1mbito de la metodolog\u00eda de la ciencia: &#8220;<em>cuanto m\u00e1s profundizo en el saber de las cosas, m\u00e1s consciente soy de lo poco que s\u00e9. Mis conocimientos son finitos pero, mi ignorancia, es infinita<\/em>&#8220;.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/decoracion2.com\/wp-content\/uploads\/2008\/11\/biblioteca-infinita.jpg\" alt=\"http:\/\/decoracion2.com\/wp-content\/uploads\/2008\/11\/biblioteca-infinita.jpg\" width=\"600\" height=\"356\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Material para combatir esa infinita ignorancia, alguno tenemos. \u00bfPor qu\u00e9 no utilizarlo?<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que la mayor\u00eda de las veces, no hacemos la pregunta adecuada porque nos falta conocimiento para realizarla. As\u00ed, cuando se hacen nuevos descubrimientos nos dan la posibilidad de hacer nuevas preguntas, ya que en la ciencia, generalmente, cuando se abre una puerta nos lleva a una gran sala en la que encontramos otras puertas cerradas y tenemos la obligaci\u00f3n de buscar las llaves que nos permitan abrirlas para continuar. Esas puertas cerradas esconden las cosas que no sabemos y las llaves son retazos de conocimiento que nos permiten entrar en esos nuevos compartimentos del saber.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"No estamos solos? Descubren se\u00f1al de radio desde otra galaxia\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Estamos solos en el universo? La NASA confirma la existencia de 1284 nuevos  planetas\" \/><img decoding=\"async\" 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\" alt=\"As\u00ed llegamos todos a creer que la se\u00f1al del SETI era alien\u00edgena cuando  claramente no lo era\" \/><img decoding=\"async\" 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\" alt=\"SETI@home - Wikipedia, la enciclopedia libre\" \/><\/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 Creer que estamos solos&#8230; Es un enorme error.<\/p>\n<p style=\"text-align: justify;\">Desde tiempos inmemoriales, la Humanidad para avanzar se sirvi\u00f3 de las llaves encontradas por Tales de Mileto, Emp\u00e9docles, Dem\u00f3crito, Plat\u00f3n, Pit\u00e1goras, Arist\u00f3teles&#8230; Galileo, <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>&#8230; Stoney, Max Planck, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Heisemberg, Dirac, Feynman,&#8230; Witten&#8230; y vendr\u00e1n otros que, con su ingenio y sabidur\u00eda, impedir\u00e1n que todos los dem\u00e1s regresen a las cavernas. As\u00ed que \u00a1a disfrutar de la TV, el fax, los ordenadores, internet, los sat\u00e9lites, los tel\u00e9fonos m\u00f3viles tan necesarios. No sabemos c\u00f3mo funciona todo eso pero \u00bfQu\u00e9 m\u00e1s da?<\/p>\n<p style=\"text-align: justify;\">Siempre habr\u00e1 gente que se preocupe por los dem\u00e1s y har\u00e1n el trabajo necesario para sacarles las casta\u00f1as del fuego. Esa gente a la que me refiero, son los &#8220;chiflados&#8221; cient\u00edficos, siempre en las nubes todos ellos, y no como los pol\u00edticos &#8220;tan pendiente siempre de solucionar nuestros problemas&#8221;. Por desgracia, los primeros dependen de los segundos para que les otorguen presupuestos para investigar. \u00a1Qu\u00e9 mal est\u00e1 repartido el mundo!<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-UDyKdyC1jSs\/UHmUdR5kRZI\/AAAAAAAAA28\/r76viM0_I90\/s1600\/nutty-professor-%28jerry+lewis%29.jpg\" alt=\"\" width=\"629\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Metido en su rinc\u00f3n ni se acuerda de comer<\/p>\n<p style=\"text-align: justify;\">Ahora que menciono el viaje en el tiempo recuerdo &#8220;<em>La m\u00e1quina del tiempo<\/em>&#8221; de H. G. Wells, en la que el cient\u00edfico se sienta en un sill\u00f3n situado en su sala de estar, gira unos pocos botones, ve luces parpadeantes y es testigo del vasto panorama de la Historia; coloca la aguja para el pasado o para el futuro, se\u00f1ala el a\u00f1o que desea visitar y las guerras y civilizaciones pasan vertiginosamente ante sus ojos y la m\u00e1quina se detiene en el a\u00f1o, mes y d\u00eda que \u00e9l se\u00f1al\u00f3 en una especie de dial.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"BLOGGER_PHOTO_ID_5095392279932756434\" src=\"http:\/\/1.bp.blogspot.com\/_CP8nAQLnf5Y\/RrZ4SDSo4dI\/AAAAAAAAAsI\/PGOFNxqX_J8\/s320\/maquina_tiempo.jpg\" alt=\"\" width=\"297\" height=\"315\" border=\"0\" \/><\/p>\n<p>La verdad es que no era, precisamente, un <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Libro digital interactivo\" \/><\/p>\n<p style=\"text-align: justify;\">La verdad es que no era, precisamente, un <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a><\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_hqS11yCxnQ8\/RxTmetAG7oI\/AAAAAAAAAAs\/TJDcasQtgbA\/s320\/contacto.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Tan rudimentario artilugio contrasta con el que propone Kip S. Thorne. \u00c9ste consiste en dos cabinas, cada una de las cuales contiene dos placas de metal paralelas. Los intensos campos el\u00e9ctricos creados entre cada par de placas (mayores que cualquier cosa posible con la tecnolog\u00eda actual) rizan el tejido del espacio-tiempo, creando un agujero en el espacio que une las dos cabinas. Una cabina se coloca entonces en una nave espacial y es acelerada hasta velocidades cercanas a la de la luz, mientras que la otra cabina permanece en la Tierra. Puesto que un <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> puede conectar dos regiones del espacio con tiempos diferentes, un reloj en la primera cabina marcha m\u00e1s despacio que un reloj en la segunda cabina. Debido a que el tiempo transcurrir\u00e1 diferente en los dos extremos del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a>, cualquiera que entrase en un extremo del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> ser\u00eda instant\u00e1neamente lanzado el pasado o al futuro.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Kip Thorne: &quot;Me apost\u00e9 con Stephen Hawking una suscripci\u00f3n a 'Penthouse'&quot;\" \/><img decoding=\"async\" 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\" alt=\"Una investigaci\u00f3n acerca a la realidad los t\u00faneles espaciotemporales |  Oficina de Transferencia de Resultados de Investigaci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos hablan de la existencia de los <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a><\/p>\n<p style=\"text-align: justify;\">Otra m\u00e1quina del tiempo podr\u00eda tener el siguiente aspecto. Si puede encontrarse materia ex\u00f3tica y d\u00e1rsele la forma de metal, entonces la forma ideal ser\u00eda probablemente un cilindro. Un ser humano est\u00e1 situado en el centro del cilindro. La materia ex\u00f3tica distorsiona entonces el espacio y el tiempo a su alrededor, creando un <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> que se conecta a una parte lejana del universo en un tiempo diferente. En el centro del v\u00e9rtice est\u00e1 el ser humano, que no experimenta m\u00e1s que 1 g de tensi\u00f3n gravitatoria cuando es absorbido en el <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> y se encuentra as\u00ed mismo en el otro extremo del universo.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"imageChecker-13198817760290\" src=\"http:\/\/farm5.static.flickr.com\/4002\/4624049276_7337d95664_z.jpg\" alt=\"foto\" width=\"640\" height=\"400\" \/><\/p>\n<p>Stargate<\/p>\n<p style=\"text-align: justify;\">Aparentemente, el razonamiento matem\u00e1tico de Thorne es totalmente impecable. Las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> muestran en realidad que las soluciones de <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> permiten que el tiempo transcurra a diferentes velocidades en cada extremo del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a>, de modo que el viaje en el tiempo es posible en principio. El problema reside en crear el <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> en primer lugar, y como Thorne y sus colaboradores se\u00f1alan r\u00e1pidamente, lo dif\u00edcil est\u00e1 en c\u00f3mo dominar la energ\u00eda suficiente para crear y mantener un <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a>, como se ha dicho, con materia ex\u00f3tica que, de momento, no parece f\u00e1cil de conseguir.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Existe el hiperespacio?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRuy82227fURrReZOXCbrHbuRwMsRku-av0yA&amp;usqp=CAU\" alt=\"Hiperespacio: encuentro con extraterrestres de una dimensi\u00f3n superior -  Mundo oculto\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El Hiperespacio podr\u00eda ser otra manera de burlar a la velocidad de la luz en el vac\u00edo<\/p>\n<h1 style=\"text-align: justify;\"><\/h1>\n<p style=\"text-align: justify;\">Normalmente, una de las ideas b\u00e1sicas de la f\u00edsica elemental es que todos los objetos tienen energ\u00eda positiva. Las mol\u00e9culas vibrantes, los autom\u00f3viles en movimiento, los p\u00e1jaros que vuelan y los misiles propulsados tienen todos energ\u00edas positivas. (Por definici\u00f3n, el espacio vac\u00edo tiene energ\u00eda nula.) Sin embargo, si podemos producir objetos con &#8220;energ\u00edas negativas&#8221; (es decir, algo que tiene un contenido de energ\u00eda menor que el del vac\u00edo), entonces podr\u00edamos ser capaces de generar configuraciones ex\u00f3ticas de espacio y tiempo en las que el tiempo se curve en un c\u00edrculo.<\/p>\n<p style=\"text-align: justify;\">Este concepto m\u00e1s bien simple se conoce con un t\u00edtulo que suena complicado: la condici\u00f3n de energ\u00eda media d\u00e9bil (AWEC). Como Thorne tiene cuidado de se\u00f1alar, la AWEC debe ser violada; la energ\u00eda debe hacerse temporalmente negativa para que el viaje en el tiempo tenga \u00e9xito. Sin embargo, la energ\u00eda negativa ha sido hist\u00f3ricamente anatema para los relativistas, que advierten que la energ\u00eda negativa har\u00eda posible la antigravedad y un mont\u00f3n de otros fen\u00f3menos que nunca se han visto experimentalmente, y que desde luego, nos vendr\u00edan como anillo al dedo para solucionar serios problemas.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/1.bp.blogspot.com\/_xAnSMs55d9o\/S_RmbfXRqQI\/AAAAAAAAa7E\/NhHvD4F6QT0\/s1600\/300px-Casimir_plates.svg.png\" alt=\"http:\/\/1.bp.blogspot.com\/_xAnSMs55d9o\/S_RmbfXRqQI\/AAAAAAAAa7E\/NhHvD4F6QT0\/s1600\/300px-Casimir_plates.svg.png\" \/><\/p>\n<p style=\"text-align: justify;\">Kip S. Thorne se\u00f1ala al momento que existe una forma de obtener energ\u00eda negativa, y esto es a trav\u00e9s de la teor\u00eda cu\u00e1ntica. En 1.948, el f\u00edsico holand\u00e9s Herrik Casimir demostr\u00f3 que la teor\u00eda cu\u00e1ntica puede crear energ\u00eda negativa: tomemos simplemente dos placas de metal paralelas y descargadas. Ordinariamente, el sentido com\u00fan nos dice que estas dos palcas, puesto que son el\u00e9ctricamente neutras, no ejercen ninguna fuerza entre s\u00ed. Pero Casimir demostr\u00f3 que, debido al <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Heisemberg, en el vac\u00edo que separa estas dos placas hay realmente una agitada actividad, con billones de part\u00edculas y antipart\u00edculas apareciendo y desapareciendo constantemente a partir de la nada en ese espacio &#8220;vac\u00edo&#8221;, part\u00edculas virtuales que mediante el efecto t\u00fanel vienen y van fugaces, tan fugaces que son en su mayor\u00eda inobservables, y no violan ninguna de las leyes de la f\u00edsica. Estas &#8220;part\u00edculas virtuales&#8221; crean una fuerza neta atractiva entre las dos placas de Casimir que predijo que era medible.<\/p>\n<p style=\"text-align: justify;\">Cuando Casimir public\u00f3 su art\u00edculo, se encontr\u00f3 con un fuerte escepticismo. Despu\u00e9s de todo, \u00bfc\u00f3mo pueden atraerse dos objetos el\u00e9ctricamente neutros, violando as\u00ed las leyes normales de la electricidad cl\u00e1sica? Esto era inaudito. Sin embargo, 10 a\u00f1os despu\u00e9s, en 1.958, el f\u00edsico M. J. Sparnaay observ\u00f3 este efecto en el laboratorio, exactamente como predijo Casimir. Desde entonces, ha sido bautizado como el &#8220;efecto Casimir&#8221;.<\/p>\n<p style=\"text-align: justify;\">Por el momento, aun no hay veredicto sobre la m\u00e1quina del tiempo de Thorne. Todos est\u00e1n de acuerdo en que el factor decisivo es tener una teor\u00eda de la gravedad completamente cuantizada para zanjar la cuesti\u00f3n de una vez por todas. Por ejemplo, Stephen Hawking ha se\u00f1alado que la radiaci\u00f3n emitida en la entrada del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> ser\u00eda muy grande y contribuir\u00eda a su vez al contenido de materia y energ\u00eda de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Esta realimentaci\u00f3n en las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> distorsionar\u00eda la entrada del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a>, quiz\u00e1 incluso cerr\u00e1ndolo para siempre. Thorne, sin embargo, discrepa en que la radiaci\u00f3n sea suficiente para cerrar la entrada.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgWFhYZGRgaHBoaHBoaHRgcGR4cHBwZHBocHBwcIS4lHB4rIRwYJjgmKy8xNTU1GiQ7QDszPy40NTEBDAwMEA8QHBISGjQkISE0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NP\/AABEIAKgBKwMBIgACEQEDEQH\/xAAcAAACAgMBAQAAAAAAAAAAAAADBAIFAAEGBwj\/xAA\/EAACAQIFAgMGBQMBCAEFAAABAhEAAwQSITFBUWEFcYEGEyIykaFCscHR8FJi4XIUI4KSssLS8aIHFSQzc\/\/EABgBAQEBAQEAAAAAAAAAAAAAAAABAgME\/8QAHhEBAQACAgMBAQAAAAAAAAAAAAECESExAxJBURP\/2gAMAwEAAhEDEQA\/AOTTDqrB80oSYMHSAYLHiTxTeExOFBQPnJ1Z36mDCKPONazGWURwl+4xUCFRcszH4gvyiY76Gqb\/AGMhFcmQWKnfQiD66VtzPvftzeK5hnICIdYWZLE9eAO9bd7As5BbJuEybhYxHAC1LD4NGJfOp10tgjNEaT+1aVMyOxkZYUADUu0wPLQ0Nq62wGlMPiiYJO21bveE3ULF0YBYDE7AkSBPkRSWJZFCgNLGZUA6awNdtd6lul1sxduBtZo6vmSJEofWDSmFJKldBMbgE6eVbOGcbftNPaHrRrlsRM0oa0VaYOnatMdI71QXDOJ12O9GxCldJ\/zSqEdKI7mAOmx7UAyKNg3UOM4ka8A\/Y1bYbC5UQC2jvcGVVJYsQQfijZYpfD+FRddHdUNtSTJBB20B5OtAPDXEE5gGgyFOlDGPKP8AAIQPmCEDrMTvWiok8wD2mNqLh8IHUuY+H5iSQJ4gAak7UADjDkdAFyu4ckiWkGQJ6UR\/E3Ls5yEsuUjKsAdgNqPc8NZSjXEyLc+QSNtNTroOaHi8GiOwYhlAOXKdC3AmgTw+MyjKyh110M\/bpUWvEnTSe52G1N4qwFT4AjAqslcxIb12NbOHVQTp8oJ51PAoK7M3X+CtQddd96fdVRRBUnnSd+9IGgIlsHmpqDqAYBiRwelCTQzNGVCTA3O1BiijrbFCQkcSKbVARIoBe72qQtwNPU0Zl0AqSrpQbdCSoHCr91BP51t9NtaPcTWOQFU+aqqn7imfC\/CXvuVQaDV3PyovU9zwNz6EhsVjuWiToJimcNgHb5EdiROYKSPqdAO811aeFWLMDLnYfiuQfouw+571J8VK6\/49Olcr5Px1x8V+ubu4B0MZSRydOeAAZjfU79BTPgmHGZ85ICIzAwSJKkETsCZ0\/kExF4tSxJE76zP0I\/U0mf6XxfgVyHeTAGhMbeXeh4vHNcCgqoW2oVcsxoRLdyYitJh2IygjUxPIEHXyABnzFRa2FJUGQNjwdATHqdq6S7c7NFGM6z9KHiMPmIIn5UHG6qqn7g1IJJgbUytjuPqKqKzEX3uPmZfKBsBxVxhfEkCIr2s4WBkghB\/f3YmlcRdtK\/wo0BTAnXNwWPPXSs8LwedLjNm+ABgw+Ua6hu5G3lRkBLz2nMKFYHoDGs6UxivECz5kZl+U6xOZedNBVViMQEnkkmBVa\/ijzxHl\/mhHXYBnuzbZ2KTncE7kxudzOlNJ7MqUd9mkgDoBr\/Jqs9mLjEMFYZ227AdBXf8AgXhTLrdMnTT7\/nXK3l0k25nwj2c5YaU3j8MoWBxXYYlNNBFc34hbGbX171yy3Hoxk05HE2QV+IGRoD+nl+VVb2zMRtV54pikHwmB0qrXFKpBzDXSDz6V18eV+uPkxm+ERg3y58pK8nTjeoOsAFZiuhUobS22BDGQDEAZiDmLTJAnbmk8Vg1tOEYsy6HNEZgd412711clTZd5zISCusg7cb8VNFZpYgmNzH5mm8elvP8A7sMqQND1+tYtxQEjVQSXQzBM89ZFCk2WZOs0NWJMCdeKtsSVZmuBYDNsNlHeKjet2silA2eZJO3O2vlRSbu7sEbMx2AMkiOB0qdpQYGulEskKrkEh4GU8mT8QB4MU371WRFCQUDBo3Yk6Gd6Mkmt6kTWYkZAFkHrpt\/7\/SrK54e4VWdYDCRqNaVxttcoyzI36bDb1osVfr9P8VB15mnbOZvmhl3hj0nUdKAhLMFOx04AHQgbDiioIgJ30iTUQ+s6x23rbfTf0jioqRpqIkUDNq2InUfc0zZI6GfMCfSNDSg841+9HsNMSY\/nFA+FXgkeY08tJP2rb249fUHyIrbkZFK\/NrPTUx6Happ+IcFSx8wJB\/TyNAexhzcvZF3dyF0kkk6COvnA6kDWvS7vh64e2tlBAHxMf6mI1J7cAcAVxnsGgbG2ieM7eoRv3n0rtvaK\/Cngmf8A1XPOunjnLjsfiJO\/8\/eq97mlExAM9TPXSk3eNOnn+nrXF6WWUnip3bO33FQW5AnfsPPnt18qRTxsMxXIwUNkzGCM2wBg\/CTx5jWrCi3kI71PG4l7oVUQwBoANRACnbSDE\/St3mmY3pN0KhS2nc7STXTC86cPLj9aNllOVgVPQggx5GmVQdvUgfrTdi7nX3bH4W0SdcjGMkdAcwB9e9JZY4iuriRKJlclsztljed9dSNK1g7qqwGsTMEys8EjY0fCJZZ2DZgv4Rz5E0FcL8bBpVVljyQAdvPajKj8fuhritMsZzTHpoBpVVeWJFP+MoouLBJJUEyCI3ywT82kajSq25fniiyLP2Zx\/usQjEnKGE\/ltzXt2GxUwVMg7ft5188q0Ga9B8F9sES2qMGLjY6BRG2ZmP5TXPKOuPb0DxbxEIhYkAfUz0A5Ncg3in+0XkQGFglmPSIOn66bUs+PfGIAoyyoLsdlB4QE\/MRVv4L4elpH+EElSC51I0OgPU9KxdfXWW\/HH4jw5jey5i2vwudmX+3vxUMXgioZT0OvbpXde1GFR8OrkgNbAAMwSYiuTTK9rMpOZTDAkH70tS4chYbFZ0VlJKwIJGsjQ\/cGi32a5JYknqf5pSns3bLPcw5\/CGuLA4kSPv8AnVm5CiN\/QV3nMebKapArG9TxOKQtISB0gcVIuZggfStLZJYQBqRAIoiC3wREQOkVpEjnSrbEYNkEn3Z\/0xI8xxVe9wzMCPKgxsQgQLl+KSSdNenej4PEJHyQTzH+aXdJggD6VZYbBPkDZUAOsCAxHXuKB27eDW8siF20E\/WqHHOMukcD6VarAn8jtVVirRG43OlFlLs+dQIAjt+tLqnxgd4+4pl1yjeDz5c0q97bTaPtRWFQYkgEyD02AmT\/ACaibQhtNQd+3lRMM4JGYjcCNvvUXchiJGh4iNPzoNoJ6z1Hbr+\/amLY8v551Kwxyyq6iNhJ0G48qnhMhI+G43WAo\/8AKgbQgIZn7fn\/AIrPefDAEDmTJiZjgATrtUrmBuHVEdk3BjURurjhh99xpQmQqIIIPcRQX3sI\/wD+dZ6D3hPkLb\/4rp\/E\/aCxeL5IIDFc0gCRvE71w3gl1kue9UgC2CWJEiCCuUDlmkgDzOgBI6TwPwV7V6\/ldUtD8KopchhnUZmU9V0A1nyrl5HXxgsitsdD\/P3pTGW1UHSfOr266FM4DQSQs\/CWynUmACao8egy594NcneVXLZYjpJ\/Q8bVVG8Rfa0yytzOGIBDSi6NIMEaBgdCJFWVu65boDqP0\/nal2SWdAQCxBI1\/pWCZO0dKsND4A5lGbfSuV9pseWvFAfhTTzPJ9NvrXUYy8MPaZzqyL8I7nT8zXngLM0bsx36k7mtYxjO\/F1gPG3RSmjjidwYIGvIE7fenrvj9xiWyICdTuNeTvyZPrVbYwoUdSPL+fY0fT+TWvaufrFmpdXJzQx3M6605iC2RSofMAVYnKQc2p13PrXP4nxK6758wDdQqj9KSu4l2EM7kdCxIny2rq4De0Fx3ZGY5iFCDUaKs5RA8zVOUNNMtRJo1sJLA5Nep+wODwV1Tbt3GFyJKXVWSOShGjD7jkCvNEFFtXGRldGKspBVgYII5BpqGOVl29c8a9hEyM9gi24GZsp+BgJJLBhoQJ1Ed5pK9au+6S3mVs0Q6kSFMScoELpOverP2M9r0xiGxeIW9lKngOpEEr\/dG4qrx2AOEw3vUbI9u4bNzcqVc\/C+U7HVNokN2rOWPHD0+LKdqvxvBFnytdd3YFgkqiIiwCTI0Go2112qkce7hUVIiZUtr6tqaun8Nv3nZ7bWWJVf95cMtB\/p0OU6VXYrw1LEtdv536L8s9OprlxI6ZTZ\/wBm0Qu7NKvkYgiOA0zzyD9aLf8ACXVVLyoaODt29KrvDL8EkNBYFVEiSIObTp+1XeK8TdskkwoAAMaECDXbGcPFn2HjfDVtOMssCAQTGvaAaZ8XtMVRyhX4FG0QwJMClTflflmNTRrt5clt8uUwROhzR+LT6a1WQbVpXLMdWYa6bQNT66VG34WPdh5JMwRAgfea3hsVlZgJAbeJnyHNSt4nUg6naqHbFothmUITDAyBuBMknttVckEAMTCSV6kH8I9aatYhSjqVMiDOkL23nWqq9j4YMN1+0UEMdcyMVB\/alnvloEgDWCemm1bxGLLtmIJ1BJjX\/FBdSSpkkZjvGm2\/SoojOkakny0G3rSrp\/aI9dPrRFSdB12\/atX1PJyjox\/7d\/tRSrxHfn9KGq0S4I0kn0IGlRUigaQ\/CR2H\/UtPYbxFxozF15BMn\/hbdSOxFVqHWOx\/IkfcCphqC8shsyshzpmB+ADOpmRmUCSdD8w1jTXUT8QwoRomEb4nXhJJBK9YIIHWI1nWjtXiNvI8g9iDoRVl\/wDc2XQqrITnClRAzSTB666zIkbUGrjbW4hR8R8jHxE8krrI\/qAGwFel49ipeACT8RPEzIHnpArzIeIrqFRgpM5S7kSd5IAJ+tOX\/GXxLZXc280\/FmOUEKSJkEwSAvbNzXPOWunjykt2vMf4\/wC9TOUZSrNbYHWGViDqOsTPNVlq4XDoxOXYgzGo\/Pb7VT4bG3UUWrYy6khVhixEAkxx\/cSI0qWE8SfM4uAA6bbaT3529RXJ3lbVimhiRpzrqTP0\/Ommxa5Z5I+o44qox+LBOjSCRI7HqPr6Un4jigogHWKaPaRD2p8TzBUU6btHbYeU6+lVfh6ZfiiWPyjoOp\/n50rJdxzJj0q1V5BygKggF+THC9q6dTTlbu7SzE71qhZj6Vr3lQbWouk1s6GtzXZ5wD3qDpTDgUNOh9D+lABGjQ+lGWoXkkaVCzcnQ70UYii2\/F79tWQuXtvGe25LI0bSJkRA1BB0FRU1C5bkVSXRlfHHQuLRa2jahJLBdNgx1gGY7Uvbul23JYnc7DqaQYQYNEsXyjZliR1rNkbmVdp7P4BmvogEM0\/MIkZTOpq9JC8ayRNcp7M+19y0wW4zFDPxjV0B3jqvbjjpXfm9ZKKVdXV5IbKTM8zVnDOd3VFcYmRG+mnNRsWwHy7661aZbYZYLMRwAI+5qNlERi4VmmYzRHpVZLYqxlGYaQdDztwaT9+BPXrTeOuzOafr\/iqK5ihtFQNO6gw06ncdO1Ax6pn+DNkgaNuTzzUC+ca71hWN6FbLqMhAkbsm2oPJ50onvMznKCMxMARseCNjUMTikLSqQOkD9KkLq6QIiiwQW\/iguw6iNPoG\/SksdYy7EQTp837U218Zg2h7cbdqRv4j4gYBAkxxJ\/goobWSI1BPnQCIJo74jWcok7wIG8+lJhpJP8+9AZXgg9Ipm2U5zT0ED7\/4pKZNM2EM0DX+7A+V\/wDnX\/wqxte7KZ8hMQkSGMzA0BSdIP6jSq3OsMpB12gjod+onKfSi4rGFjIEaEQdYmRI7id6DbYmDARNQrfKx0YK0fExjeDFLsedK1dulmzGJMbaDTStN8tB6f7I4O0+BVlUZyXDsNywYgA+mWvK\/F7wDOpOoZoJnUdquPBfHbuGJyGVYfEp2P6jc\/Wqn2hte\/uZ0+DN8w4B7HmuWWN26Y58aUDYgjzpa5dJ3rpsD4QisAQHMA\/ENJ8qZvWFPvF0QQwzRtoRMD+a1fU9lB4Hg87HXiPVtNv9OY+lO+IuoOVdEXQfqe7Gs8GHubd12EtmCDpKgkmemo+1V7FmMnWs3trqMdy3Yff1rVSiN61NaByJqIqU1gGs11eYNjQLw0ph0I8qWvNRUsK0gilr6wZFGwPzEdqniEqL1WsPdnzo4qsUwasLTz+9IWI37MjTcUmBVlmpXFW\/xD1qkKkEGRV14P4s1vbVT8yHY9x0aqiagJGoqa0vb1j2Qxlq\/eADgMuuR9G9B+IeU10eIwLFVyQ6gMSQI3bvXiNi9MEEq4MhgSCDwQRqK7bwH2xumMPefLMKHmAeit0Jk67GiLq\/ZlH+IAjUCBrVFh8KzvAy6CSW2Hcmuou4UrGknciqa+hRyYImQ3+k0QreRk0IQ91gj6ilM5mCB9KuHwS+7WNswloMmdyPtU8V4atpxEsCAQTGvaAaCiWyS2gBnYR9Knfskbx6RXQ+N2iQj5CvwKNohhJgfaqO9bBJYnU6kdI3+ulCFsmlJtbMxRRiI\/nNL+\/3J3+9GkLrR5Urn1o7vOhFAK9eKBywmzSRGsjee1NWNZOwHHOmUE\/\/ACH3pSxeXKZPBgfzmj4S5o8\/0j7FP2oLN8KAYAzNB211DhdvKar7NouGMgR10nfk+UeZHmL20UAJbUt7xgdVU5ChCk7gAh2nT5RoYqsxdoEq5bICWV80\/MsToNyfm\/4qmwqUlZ6flRltErsTttSxdhMdPsd6nbuHKRVEbY4o923sfP8AT96FhfmjvVhZXO2QdoiNup+lAhjCQ2n9IH3NQx1wm3cYDVgoAE7kiAPpUsYpDZTwTBPI69xP5U3bsDJJ2RluH\/gkqPVso+tS9Lj3FX4pbAbIW+C2AgAG7D\/9jeZaTPlVZeedBoBxR8S8ySdT+tKgVydKgFrdTMUOa0GDuKkajc2ogrtpwAxdwwAOaSNk7kxT+IcAUqiFtWrNVpAFGYb9+aOXDCRS1950oNq5lodt31gzTWDMih4gSsnfipYA70L0adaEHB0+1FubVtMKptO5nMGUDprVZVt63lPY7VCm8mYQaWCmYO9I2y2hJ03pq4rAQy1b+y+Ls2Loe+sqOInXy5oftT4+mIuE27YVNhMSe8DarqaZ5tWns77Y5Atq+hdQYDgnOF4DA6MB6GOtdFjXTddVcZh+deUq2tei+xzLdsFJl0JMHfKdiO3FZi2LGzjSUyyfh2GsRzPnUXxAKfLtUMWuQ6GJAkd99RSt66CMo56c9qqHcbixkRwpBjWY+KPxaH0qjfHEZo0DVNHtlofNAGw699arDE8kfkJqK213eZEjQj9aEbZ1zbmKMrgFpGadAenTSpe7LbDYa0UBGgxQ3EEmaKVHNBKkmghlo+GOrD+xvsM3\/bQ3MaVlpgPuOedDQdThjoFI0BiOHW6h2P8AUCG1\/XdTEQcyAlgSrx+KHVSQF5YZVMbEA+gcP4iyowEalX2zAsNJIaddeKzFY1mWAzjp8TaQzwDrtlZR\/wAIoCnDgKCcsHRWLKnWR8cTS+UAEdO4j7VB8W7iGdyIggsx\/M1FV0jb9aATMQcw8qdwDlWLCZII\/n2PpSb2ztNEw9zLPWgnjTJXQaLHcySdesVWeKeKEA215ILenyj7k\/Si+I43Isk\/EZyjz58qo7eHZhmbRTrmb8R5jlvSs5X41jPqVtyd627Vv3wXRB6n9qDJ8zzWWxEaszVE6CoTQWG61JKDh3kQdCNCO9TQ711ecNkzNJo7II1rFqT61dBZMMCdvvUGwik6aU5mFCZwKml2QxFtpA44o+GAXSpXLinmpJl3BqLvhO7tW0cqjKdmjnpUXIIM0tkWN1n1Jqo3bcDkVjvrNRVIobNJ7UUO680Ops1RFZrUbUVeeEeMNh2W4gBKggqdirCCDHeD6VTk8VpGg9jvV1pLy6RvaMvJdQWJmRoB2ip2vEwXGbQbT071zVlTminKF4drivBzAZZMiZ4PcdRVW1jKTIJ0NUtnGXE+R3WP6WYfka6Hw72mUwuJRWERnQQ0f3Ls3mNexoitVhOq0zZugf8AqdKtvEsRgYDJcQk6x26RwarHxduQqOpJJAkECNY1jWilWA1oIuHUACTyeO1MukRrJkHbiiXsHG21AkyafrWhap7IMo660MpQQtoRTGXT9P2qFs02oEba9e3SgGLY4oiGBB1B+x6it20kmpoNYO1AN7XHqDUcNYRic75ABzrr+1PnDSVUHqV5MASQBzEbCqjE4X3wYHNZQGfeXBl+HkBZlmP9I6d6mVaxx53ovjb2CRiQz3n1gsPgB4MfijptVO5znMWLE8n+farG14bZcuVlUQbtvA0zNH4ieB1ikcVcQfCgMA7n9BXNuhe7FYwAoHvDWmNUbdprVaqcCiO59tPA8s4m2P8A+ij\/AKh+v1rkC+tdl4x7ZJlZLSZ8wKlnnJB0Pw7t9q4RnrtXDHeuTXvQNqC+INLs9Cza1NtzFZJiLeRs+cvHw5SqqD\/dIk+lKFGKlwpyggE8AmYE9dDTXg2DW7eRHJCsYMEA7GPvFL3VKlkzGA2okwSJEkdal2TQQXSaNh2ExtQMsVa+0NlUazlULmw9lmjlmX4ie5qaCr3TqBtUBUQK2TVZauvxQXbitM2pqFLW5GUVVrSLzU6SJaia0RUwK0y1qm2W32PK\/lVgV5quW3rRjiPhIqF56OeH4G9iHyWULdTsAOrMdBV7jPYa8tvP7xGYCcgzR5BjufSvR\/Zrw5LeHRUAjKrM3LMQCWJ5pnE4fQ1nLLXTrj459eCKhDZTIMwRsQelW4wyAQGzNGsbA9JO58q6f2x8AzA3EWHGpjTMBx51ynhiE6Ul255Y6qwR5gHgAfSuk8Jwty4pyocgMl4yg8ABvxeQnekcD4S11SVKgJGdmJAAY6D4QSTo2kcV0NnFXGZLaXnuPsA0KmURuNSI6yOmWsZZa6axw9lD4rgXSMykDqf\/ACqsNuvQse7EFB8vJAgHg+f89KA4UKSBbRo6p+R5qTy\/savi\/K51Lc8+h58j+9MIhBggjsatblq4ZIwwy9ren2FVGK8DxDZme8baASLanO\/+kKpCx5tpzWpnv4n86fdRGZiFyjc9AI254rVvIJuXPgSJVW0ZhwzcKk+pjsaoruKTDg27YDXAAXdviCsYhRm0YqMxMgDNxpVRib7OxZ2Z2OssZ+g2HSpbaskizwmJY3lbMSVLKZ\/unMewM6dgvSlMZcGZipJAJAJ6A0gbhOxhtvP\/ADWmfSPrWTfxO7jGIyzCzMfvS80UW60UrQHWia22lYi0SsFSzVo7E0KTU0Js9Dmum8G9jMRegsPdoeW+aOy\/vXb+GeyGHsQQudx+J9dew2Fdpja52yPO\/CvZu\/fMhSqf1sCB6Dc0x4t7Mvh0LscyyACOp204r1xMOef8Vy3t7dRMMVbdyAoG8jWfKtXGSMe2VrzBLrKwKyCIII3HQ0O5cLEkmSdSe9NYPDBwxNxUygGGnM2sQoG554pW4sEgGR161zu3WaQDGjXb7PGZiYAUTwo2A7CgiphD0pCp5ztUWmd5q28FwBuF0kAlSwJE\/LqR61HDWWtjPCkzKhtiBzHSaumNxXPh2WMwgnWDv61IWABJM9hRcWWnOxzM2pNDtttPNGuV\/wCC+zN7EpnkInBIknyHSmMR7DXV2uIfMMv710OA9pbKW0SICqBpRbvtRZPP3FTdbkn1w972avrzbPk2v3FVmIwlxPmRh3jT6iuz8R8ZtE6R9aQXxO2T80dtxTdLMXI5q0TXU4m1hXG2RuqAwe4qibANOhkddvtTms8R7J7A4ktgbJPAK\/8AKxUflV1fu\/SvNPZ\/2p\/2bDpZ92XK5tZgasSOO9dH4V7VWr8I3+7c\/hPyk9mqXGumOU\/TviVwRqd+a57w3w+wHe5dnKCJQHKDMySRr5ARzVxjzC\/EZHFQ8IxyWg5CozmJLcWxEkbRqTPp2rGXE4WyW8lMT4\/aS064ezlUkFmBZgBJVBLMdSZMk8gDms9l1PxuWguQOJgDYGNqFgccue9lVHYwC2sFRmmBGpE89dJqwV0UCHUaSAmgMjgniuVrpqTiLS21sMSzFzzMn+Gru5jUw6Iz5Ve62VRKkgBWY7bEhfSfOuD8RvkoRmIJHwyxZmMfCqhRE6VzS4h7UC4twZntsuYMBKFi5E8ZSRp\/UKsn1jK9R2ntX7QMzqgMLlDRtJYkbdorlvEfEItMSZMTHJMiB5bzxFB9obrvkuIuoGQganeVPfUketKu6WR8Zz3Of6V7L1P93076x6MstcKlsBc92NCSxLsxIA6LLMRJ1Y+tLPhXG5XyzA\/lU8f4gzsSJA6c\/WkyxrenJO4O2v2qAc8ifz+tamtTTQMtxP7h9KwvQCK1FNGxlA5og12paKkrEU0N3Aw3FDzmi5z1Nb96e30H7VR7soNGRQD3OtZWV3cE3OmleVf\/AFKxJOJVJkIg+rGT+lZWVnLprHtyVhoM9P10qQEnWsrKz8byHS3pU8s1lZRhZ+B4wWrgciQFYEdcwiPOkvGcXmYgEcTHy6bKv9q7dzJrdZWr0uPZPEPmVY43pcCsrKy1Gwx61IAmsrKFHs4YmnrWFUVlZVjI8DiphOtZWVqs1C4AKVujKwI86ysqUjovDPHMye7uH\/S36GswviRRzOqnRtCfgJGYfYH0rKysWR1mV0t8bYQkLZKlHIzZD+AmWMg8iRPU0qygXGVJgicpJJkGPh1nWRp5VlZXnejtU+I4uGKOMkeR\/wCknWqzxLxb3qwVVskZWyhW16FYPA3rKyt4ueTXh\/i9yTmaQqmBAG+gO09KTxF7NrWVlaYJPWgaysqjDWprKyg1NSBrKygysBrKygysrKyg\/9k=\" alt=\"As\u00ed gan\u00f3 Kip Thorne, Nobel de F\u00edsica 2017, una apuesta er\u00f3tica a Stephen  Hawking\" \/><\/p>\n<p style=\"text-align: justify;\">Los dos f\u00edsicos, Hawking y Thorne, muy amigos, tienen una apuesta sobre el tema. \u00bfQui\u00e9n la ganar\u00e1? Puede suceder que la respuesta llegue cuando ninguno de los dos exista. Thorne, a petici\u00f3n de su amigo Carl Sagan, le asesor\u00f3 en la novela &#8220;<em>Contact<\/em>&#8221; que en el cine interpret\u00f3 Jodie Foster, y en la que una experta astr\u00f3noma buscaba contactar con inteligencia extraterrestre y lo consigue, recibiendo los planos para la construcci\u00f3n de una maquina del tiempo mediante el <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> de Thorne. La pel\u00edcula est\u00e1 conseguida y el objetivo perseguido tambi\u00e9n; un mensaje de lo que, en un futuro (a\u00fan lejano) podr\u00eda ser posible.<\/p>\n<p style=\"text-align: justify;\">Claro que, para ello, antes habr\u00e1 que conseguir unificar la Relatividad General de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> (la gravitaci\u00f3n universal), con la Mec\u00e1nica Cu\u00e1ntica de Planck (el microcosmos, el \u00e1tomo), lo que de nuevo nos lleva al punto de partida.<\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F05%2F22%2F%25c2%25a1la-imaginacion-%25c2%25bfdonde-estara-el-limite-2%2F&amp;title=%C2%A1La+Imaginaci%C3%B3n%21+%C2%BFD%C3%B3nde+estar%C3%A1+el+l%C3%ADmite%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=%C2%A1La+Imaginaci%C3%B3n%21+%C2%BFD%C3%B3nde+estar%C3%A1+el+l%C3%ADmite%3F&amp;uri=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F05%2F22%2F%25c2%25a1la-imaginacion-%25c2%25bfdonde-estara-el-limite-2%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='http:\/\/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>Hemos conseguido grandes logros y enormes conocimientos, cualquiera de ellos es suficiente para causar nuestro asombro. Por ejemplo, matem\u00e1ticamente, la fuerza el\u00e9ctrica fue descubierta en el a\u00f1o 1.785 por el ingeniero en estructuras Charles Coulomb. Ahora bien, con relaci\u00f3n a las grandes distancias, la fuerza el\u00e9ctrica y magn\u00e9tica act\u00faa igual a como lo hace la [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26458"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=26458"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26458\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26458"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26458"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26458"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}