{"id":10509,"date":"2021-01-05T08:30:10","date_gmt":"2021-01-05T07:30:10","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=10509"},"modified":"2021-01-05T08:37:44","modified_gmt":"2021-01-05T07:37:44","slug":"%c2%bfla-naturaleza-%c2%a1la-maravilla-de-las-mil-maravillas","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/01\/05\/%c2%bfla-naturaleza-%c2%a1la-maravilla-de-las-mil-maravillas\/","title":{"rendered":"\u00bfLa Naturaleza? \u00a1La maravilla de las &#8220;mil&#8221; maravillas!"},"content":{"rendered":"<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"IFCA | Instituto de F\u00edsica de Cantabria Din\u00e1mica y fluctuaciones en  sistemas no lineales\" \/><img decoding=\"async\" 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\" alt=\"Sistemas Complejos - Fernando Sancho Caparrini\" \/><img decoding=\"async\" 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\" alt=\"Herramientas de Complejidad para el Analisis y el Dise\u00f1o Urbano\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTm6bnqSokkqOQdi7Gjx1KCH0f9081cXn9G5g&amp;usqp=CAU\" alt=\"Mi efecto mariposa\u2026 | Cafecito con Rosario\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Un grupo de cient\u00edficos lleva a cabo investigaci\u00f3n de car\u00e1cter te\u00f3rico en f\u00edsica estad\u00edstica y sistemas complejos que incluye procesos estoc\u00e1sticos, comportamiento fuera del equilibrio, fen\u00f3menos cr\u00edticos, sistemas desordenados y caos espacio-temporal.<\/p>\n<p style=\"text-align: justify;\">Estan interesados en los estados din\u00e1micos, patrones, formas y estructuras complejas que aparecen de manera gen\u00e9rica de la competici\u00f3n entre ruido e interacciones no lineales entre los componentes individuales, part\u00edculas o grados de libertad en sistemas f\u00edsicos complejos.&#8221;<\/p>\n<\/blockquote>\n<div data-name=\"EditModePanelShowInRead\"><a href=\"https:\/\/twitter.com\/IFCAdifusion\" data-height=\"600\" data-twitter-extracted-i1609829085186473185=\"true\"><br \/>\n<\/a><\/div>\n<div>\n<div id=\"gCentro1ColumnaInterior\">\n<div id=\"contenidoSeccion\">\n<div><a href=\"https:\/\/ifca.unican.es\/es-es\/investigacion\/dinamica-y-fluctuaciones-en-sistemas-no-lineales\/fisica-estadistica-de-no-equilibrio-y-caos#ctl00_PlaceHolderMain_ctl02_SkipLink\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/ifca.unican.es\/WebResource.axd?d=x8NpAbunKg9qj771PHyMo8nOG8A0rrUMMFtSl6H10QT3vhUrzuANWLnaUywYlcVz6y7huyob-n8bXu89obtKuatlb4hEUxNB31RBHab19Ps1&amp;t=637290850998988531\" alt=\"Skip Navigation Links\" width=\"0\" height=\"0\" \/><\/a><a title=\"Inicio\" href=\"https:\/\/ifca.unican.es\/Paginas\/VariationRoot.aspx\">IFCA<\/a>\u00a0&gt;\u00a0<a href=\"https:\/\/ifca.unican.es\/es-es\/Paginas\/default.aspx\">IFCA | Instituto de F\u00edsica de Cantabria<\/a><\/div>\n<div>F\u00edsica Estad\u00edstica de no-equilibrio y caos.<\/div>\n<\/div>\n<\/div>\n<div><img decoding=\"async\" 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\" alt=\"Hasta las estrellas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQP5CHLN0fmfW7L-sUja4f8ZGncewNd55-HBw&amp;usqp=CAU\" alt=\"Descubren otro posible planeta junto a la estrella m\u00e1s pr\u00f3xima al Sol\" \/><\/div>\n<div><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Pin en actividades\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSd9pf9IDMDan7EAnI0wa2I_L7Vk0LctzNZgQ&amp;usqp=CAU\" alt=\"Adivina la nebulosa\" \/><\/div>\n<\/div>\n<p style=\"text-align: justify;\">Es curioso como en el Universo las cosas tienden a repetirse. La Naturaleza tiene sus leyes para crear las cosas de la manera m\u00e1s sencilla y econ\u00f3mica posible y siempre, tiende a ser pr\u00e1ctica dando formas que contribuyen a la estabilidad individual y de conjunto. Son esf\u00e9ricos los mundos, tienen forma de inmensos platillos volantes las galaxias, podemos ver como las inmensas nebulosas se esparcen por el espacio interestelar formando nuevas estrellas y ese suceso se repite una y otra vez en nuestra Galaxia y en todas las dem\u00e1s. Todo es fruto de dos fuerzas contrapuestas que hace estable las cosas: Un \u00e1tomo tiene el n\u00facleo con los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> cargados positivamente y, la presencia de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> con la misma carga negativa, hace posible que existan y se puedan unir para formar mol\u00e9culas y \u00e9stas a su vez para formar cuerpos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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J1JPrUdnieEMoMPCOVB2EkMSBE+0CZCjWc1FsRxC9ClbR18zdHJhWhJGhWV5te0bkVCMdjCf1IyysaMCQVktqeXXoRImN6hSLE4jCnzc1kfVFUM5VHPcK6meQZgW16MD1qpieKYVlJ+jBsoY7pAhlEGCYOYrI6QD2olw7iGIa6Ee0chkl8jIBpoNfUEa9wRpR4CgMhhOLYVJuW8OVK51zCD2J6ySTHrpV\/hnim3dveTlgkwvMp08vPrHXRhHQitABSigOilSpUBnPElvDF0F9yGKsEUDMRoQxAgmTI+KiKoLgMMGRDccvc8tgzKpnMzQpBGkmZB9K0d1LDXAD5bXVEgHKXAkGY3iYpJgrLFXCISvKrAA5ch2B6QRt0IoDK4jCYMFUF101YAZYliMhOigkNzGR+zoRRc8At3kRs7gG3bCiEkAAEage4xtOsGr44Th0X9WgUcxLAdBqxJ\/E1fVgsLoOgG2w2A91AAx4WTQG65Ay6QgllmGOmp11nfWp+EeH0sMWDsxyldY6tm\/H\/AIdIIHiFr\/uJ\/EK5isWFUEcxJhQI1J2+HrQFmguNfK7ZQGKByRrAGSQCROWTFXLtsxz3WBbTlAXU9BAzff0qbCYbIIBGXoMoEd9t6AGX8PkErbXM2gOadT1AjXST8DRTAupQZTMAA9wQBoR0PpXVw4GWB7IhfTpVbE4bXOzkR1UAGOxOpI+6oVyb8hCuGqNxikNnzJ9qQsgftAgDTv6a9NbpqkGYiwrqVdVZTurAEH3g6GstxTieHGJVHsFihVVYGCCDmXlB0A3E7mIo74gTEmw4wjIt\/TIbnsbiZgHpPSquNuYtVt5AjPkbzDHKbiqCAASDDMCJ6TQnsD4\/H4UX2tvYLc0e0faZmzSuaFErmAMSTmHeozxXB3GE2DJBJJbKsltZJYDfUN0O0Gr6Y3iAzzZBJIy6CFhOYaPJGbY7nXSujE4\/Jm8tS0iFhRo2adQ5kLyeuvWhQcMZhQJfDHNAJBeQYTOsS2og69jqelabhWFtZFuW1jMoaSSTzCdSTJPvpnBcRfcN59sIdIA9RqNzsf8AnQFAKA7UWKuFUZhuFJ+Qmpagxwm24GpKN+BoDN4XCi6zuTPmKjAgxqGJHLEDKQBrO1ErNo2lGViQsSukEAZSdBMxrp1G2tZHhOOa3cTcgcpHox1Hzg\/CtLdxt0vlW3lQEZnZgJG\/KBJJ6ax8a7S0lHwYUrNArA6inVT4V+qT+7VyuJsVKlSoBRXIrtKgOGgmM4o6uygLAPUH86NOoIgiRWe4\/asWEN13KKDEAFixOyqBqWPb8KsWl5MyTfgKcKxRuKS0SDGnuFX6E8ANl7SXrYMOJBYQ3Ygg7GZFW8fxG1Zy+Y4TMcomYnffoPU6VG0VJ+C3XJpl26ACxMAAkn0Gs1lOCeI7+IxWQWwLRRm3AKgEZSSdWJnYAAT1isuSTo2otps19I1xa7WjJiePYDCHEXLl3Em3nyIyw8BskIJByz7LbTtqAaB4fBcOFzL9LulWHmCVYIYbmj9qCrzA0l5O8egY3gWGusXuWVZjBk9wIB98QPgOwqG54awbEscPbJOkx8SPSdZjeT3NAYbE8I4e3J\/WLwbeULzFSGEbbN7eaOja9CK7ieDYP2zj7pzOD7J0zzttFttWMbmCNNK3F3wzgmmcPb1BB00IZi7AgaasST3muN4XwR3w9s6AbdAZHy6dqAC+H+OcPwtry\/pouBnLKXzTzfZkiWMgnUkzm2iAavYdTeSBEkmV5dchg6b9d6d+jWDy5PITLBWBIBBOYg666z8z3p91R51tRoASdOwQiPvFAJbTi4ecMQOUOI0J5oZYG8dD071ZGJI9tGHqvOP\/AI6\/dUeMtTctmSPbAIMEEgH3HRW3obxXi9vD\/rMQw16+V8vYqN0ajFydILPj7eUkMDG8Hb39qB4Txhhnu+ULilu35d\/hVjGW7eIsjK0wNGHMddOoPzrz\/hvgDEJibdy5ezW7RJTeQBJAk6AanasSk\/R6tDS0nGW46Z6hh1GRwNUloHYRqPdOb8OlWbE5FnfKJ98a1Ww2GIsC3Jny8snf2Yn31Zs3Ayqw2IB+YmtnjZNQHiWCutdZ1xARAJKliIyjXYjICG1Ya6jbqWu4tFJDMBAUmTEZiQu\/cg\/Khd+zhy9y411PrUCDmA0UkMw1gmcoJj7CjpVAMwvDrttROMBWBl5myaKYnX2e5JM7nWo72Fuk21TFLBPM4uci6GFVZh9V26ZZ0q5h+GYPQG+HOY6Z09oiDoOpA193SuNwzBKZF0Kcq2zFxdgFUL6H2NRrMd6AZ\/V199ExY9jZbjtu059yYMHbuRsK1KTGtBuB8Mw9slrLljEHmUjnOeeUbnp6bUYu3Aok0A+msw6mhd\/HPmjKQvcSenoK4b6bgl9J5eaB3PatYmckN4pwmzdOaQriDmEax3H2vxqxYwdrdmDn1Ij+Hb5yaj+kWyOUhidgJn1kASB8K6LyRro37EHNPaNz74q81RLCSR0p1BhiU15spHQ6H5dfhU2Exza5lMD3z+AqYlyCdKuKZE12smhUqVR4i6FUsxAUAkkmAANySdhQDmYVhP6TeK4UYaGuZruabS22UtnjLJ10EEiek9TpWe\/pZ8Uh8mFw90FdWvFDudMiSOm5I91eZocpBESCCPeNRXDU1UuD7nwf+RLVgtWTr+D3rh1ryHFxAWlAjpmOsahtTGcGZJ3B1OgpniMvifLy2wmUtJdujCCIWeoU79KzPh3xYt7lzeWzMxh1zjmJOhBWI9Z99F+KYu3btF7t0uB0QqMxOw06e\/76553GjwvScZ8+QZj8Kq2m+tvXWUqkC5dFlZYaBM2RoHQz+ABvwPhycQ7j2VtlT73YED5IT8R3rL8Lsm9LR5Sg\/VJ5bOGYe0cyepIzkQCCIEV6H4VvWhbW0iOpVQXzW3UFtMxzEQWJ132pDTbkpMzqzUYuKD4pUhSr1njGXNqy1hcciKFPSHzutw+ZkA3ZtAX1AnciYBitU6yIoBgvDC23D+YxjLpAA5WDDbvGvc60BBav43XK1tmYcgLWyJBOdpWCUU+WDGupp1\/6dyiYkgb2gSCpzBYMG57UTy6KdwaH8X8D5rbLZuZWYuYYck3PaYgDUiAR6gGdKkHgRJk33MtcbVV0NxSpjtM6x7VAaDhK4gA+eQTodIgGWBHeIyHXqTUN3EIL6kusc2sjsKu8LwYs2ltgyFETt93Qdh0FVsPbBvsYHKvb9po\/8KAg4jxBsyZF0U5mLAgZWBt6Dfdp2+zWM8eeGsXefNaKnMpRgRHKTMDeNh6+tbbilv6xP7WUfw3F\/wBxq9c\/WqOmVie265fjv99ZlG1R20NZ6UskZ\/wHwV8Nh1tuZIGv5e6jGNXJacLpm5V7KXhRA7AmY99EQKGXZbD6nmDAt\/eS4C3wkGqlSoxqaj1JOTLeAvZkU7dCOxUlWHzBpvCz9Ta\/9tP8opvCV+qHqWb4sxY\/jTsB7ER7JZfgrFR9wFUwA+OZfPA8i5czBQxVnC9QBpy\/aYSe5FQOtsC4n0a5FnlWGugMC7RsJPtEyJ0YirfFr7C8R9JW1yjKpkkgzLQNJnbvAHXUYfM5W\/rDbN0MnXXTaAQffMbQKAZyHKfod6coUBTcCghpE9m6gydB02q9wnhGHuZ1+jPby6atcAJYy0TBgFfwNcxdwkcmPCqnK5mTLOxGveBHX2DtrVxMHcuqj2sUSAInWGI9on3nN7tI2oApgeH27ObIIzGW1Jk99a7jlMA9t6zeOwd5TlOMYHLDHKxkc0QJgaMPlRTw8j8+e8buigSDpvO\/efu+AtNcktPgnGJRdCfx\/wBOvpUeDxKobheUDMWXMIkZR9+h039Kt3OHrmzDQ\/8ABXDacdJ\/561q0ZpkGFxC52bIyq2XKSsTlmdBqN+sT0pXMQDdW5rkCspaDEkgj4ab7DvUzhiIKmK6oYCApjaoCrfxSM6sqlghOZwsj2SNOranpNPa8rbGasCw57D\/AJ6U7DYFUMgamlpCmS4VSFE1NSpVk2MvXIExP\/NaD+I8OuJw9zDnOBclCwU6RBnbX06GCKN0ooVOnaMHgv6NuG5f1dxumZrjrmjcwCNPgPlQHjXgFfpAGGwdwW9AS91RbJDo0jmLhSodTpPMIFeskUExnFXR2UBYBjUGfxqLTT9Hf9drR5c3+SHiHBMH5Ki5hVK2wAqJbLMs\/ZXIJie3vrAYLwvafEEfRsSLPmeywZSLOWA+YwZzzpvlHevUuF4o3FJYCQY09wq9FSWmm+TnDWlXDIsLh1tqqIAFUBVA2AAgCpqVKtHMVKlSoALxLjXlXMhUFeXXNzS2czlj2RkOs9ahs+J7RDMVYKFkezmaDDCAdCCRv69qZxnF4hLo8qwLgy6nISdSPtDoNeUa6zVHinFMRZ8oDCqVIOdshItlnKqBk32AganMIoAp+ktrU5W0MEcgOYbj2tI7mAehNQXPF1uRltuQQSJ0JAEgxrE9J17gUOt8VxrG7OBUAIhkoxLNkYlY+1DBPgxG4qfg+Pxly5bGIwiqre1yHkDWgzDMdNG5dfazf2TQGgw+PlVcocrAMCvOIYSNtfuj1qDhd4G7cgg8qbejPPu3ooAOlCGsKb4BG6vqJB3UjUa96A45z4kdlMfBFJY\/xMo96iiC3V8wgiGgRP2l3ke4kz1HxFCuFWnD3IIJUwQ+8s7EiRtOhkgzpVvGYhQv1ilY1DbgHuGG3xigCRNUHAe3cVBoQ0N0LNJJHeCd6zTeNrDXVstmGckKSCFeDBAOx1ERWwsMCARtUUk\/B01NKUKyRS4LelSOxzL\/AHX5h9+YfCrGDaQx\/t3PuYj\/AEqjw5Yv3FGy5gf8TB0HwzPV3AGbSHuob+LX\/WqzmB+NKxugDCi6IBLcwMrJQAgaQeu4mdBrVXCYbMSTgQpALLOaM0gLuNNydp3071fHHinEYS\/hrNkWfrhclrouGCuWABbMkmYgAkmKg4R40vtg8Rfu2rbXrV82Et2s+V25QNeYxLEkgHQTFawdWY3I5Y+y95dwKR9AWJVsoJjNBEjTaND7zvNXE4liEIRcJAmZUkrzEa7b6tM9qHr\/AEgWJMoxGdFUqyMCr7MRmzL7iPdIBpXPH1rKGSy5AK5izWkVVcqBzF4zcw06EEGDWTYU4rg7pbMRmH9kH8KtcIwlxJJgAxpudPwrPXf6Q7QEm20Q53QNAdkQBGIYkkCTEAmJnSjN3xNbBUBScyW3GqDS5qsy3KIB5jpMCZMVrJ1RjBXYepVU4bjfOTOFIEsBmiTlYrMA6TB31q3WTYqUUqVAKlSpUAqzviPxdZwl1LT279x7illFpA5hTB0kGtFWE8ccBxd7F2b+Htq6padGBdU9ppjmVgR8K1BJvkxqNpcB7gPinD4mz5wJtrnNuLuVDmUSRuaOZqwnhTgP0fDi3jTbtMb911RbkKwuLlyaESup5dek1Zs8GsakYwEABm1UjKSFE82ilkO0EnYjakkk+CwbcVZr7rLENEGBr6mAKF3uEo2qNGsdxpoYoeMLYz2rpxIhVVAWIAbyWViZJg6qNfXfWoLvC8KzNGJVc+aQCmhckkjXRjIk9RoaidFaT8mhweEt2zAgtE67x39BV0Gsfe4Rg8+mJRc4gKCkw66ZTOgI19RRzw\/hLaK5tXBcV3LZgZHu3In3R7qhUqCtKlSoBUqVKgM7xzh+Ne4Gw98IoNuUMQQuc3D7J1M29JghTt1GYHhnFTbRnxAV8qShcGCQ2clhb5mDFGgCCAUmOatbisWiZc7quYkLJAkhS5A7wqsfcDSGLSA2dYMQZA3iPxHzFAZWzwjii5\/r7cuzkkuxj6tFQgeVCyysSuyyParrcH4lJy4hVzSdbhcqTaVYE2obmBj2Y9qCSRWru4hFUsWAUAmZEQBJ\/A\/KuXMSqkBmAJ01PWC3w0Un4UBLbEACSfU70OviLyt0mP4hA++B8auJi7ZmHUwSDDDQgwQfcajxKq4gEHQyJ3G3T160AN4Di\/MvXSRlZltMV7aMpH3D4EUTx2GzqV70MtA2bwzEZWJQe9oIPpJGw01J02ByhU6dnlmC\/o2y4rzPMYqr5wnqebftJr0\/DW8qgVHhjLXD\/bj5Is\/fNOxmIFtGdtlUsfhrWYxUfB21vkT1ay9ATh+Oh8QQJDXLrEjugS0i+pOT7170cw9oIiqPsqB8hFD8Fw9gQXMxBHvgEk9BzSdPTXQAFDWjgZ3xN4W+l3bN4X3svZW4qlVRpFyA0hwRsI+NVuE8Cbh2HdbJa8XvG40ooOqQQFSABKjbvWsrtaydUZwV2Zqzxa9kdnsZCPJiUciXYK2ntMVmYA7a1BY4tjCQpwsE5jJVso5pAkaHQx01FauKRrJoyi8YxQ0bCk7yfLfYPoBvJKkakgSCfSr2Ixrg4gpYDMhtqCNcwaDsNTkVpK9adxHiLq5CsIgdAan4PjGfNnI6RsO\/\/wBVpxdWZUldFNuKYlbaMbBLMbuZQGJWCcg06R1OpjQa6Nbi+KLmLBCA+0VcyuU80RJ3nKIPJH2tNFXayaIMFdZrasy5WIBK66EjUa61PSpUAqVKlQCrkV2mPcigAnijyQLZvBmUE8q6AqSoYt3QSCR17UPfE4QIoyXCl8hWY5iwNthkY5jMAuuvurQYx7TR5gQwcy58uhGzDNsfWm2rVkqAqIVExAXKJMmI0Gon4UBmTxnhpCoPMgKdVDgKtxVunMRspADa6DJ80\/E+HMEBF2HcQSHEtcOUsSTpzW4JMajTej13C4W0uY2bSqJEi2uguEKw0GzaA9+tVGx3DpYt9HzhySCLefPZJtzBGYspUgH00oCI4fBotwBHbKVVlliZAdEXU\/sk\/Aqal4bxrDJZzWxcy5gsEMzMxECCd4CEe5fdMq47BMrfWWGW6QxBdGDkwgME6+wFH92OlRvxDAFQrC1kuhLsMihGDSUc5hH2DqdoHpQDV8aYUlgPMYq2Qwh3zIg9ILXEA9\/oavcF8QWcUXFkscmUklWUHNMQTvBUgjp8RVJOJ8OUiGw4znNI8vKx1cnMBBPIW3+yD2onglsgZ7SIA4BzIFAYAQplfa02oAhSqLzvSpaAzfim5h1e15\/mTluFMk6ZTbLaAa6d9IBoHavcPBZRcvDKXaTbEcgFw5SyHYQdN5A1rR+I8QytbCYdb7FLpgrJAGUEAxCzm1B3ywNaHMrMBnwNoqwaV8rMcwRWQnTSXCiCNIBnloAXicTgslu2WxBRWu80AEaKzEgjVdJBAnfvUfEW4diLjXS1\/wCsGY5VgZkthCAChzELdk6mIoq5uSyvgbTgssDyZAUqhImIbXMJ6FNdxWiPB8OVyGxay\/s+WmXcdIj7KfwjsKAAWvAuEYq+a43sESUIOVg4Ps9TM++r3CfCNjD3hettckIyBSVygMwY6BR1FHbVsKIAgan5mT99OBoAVx2xKn4Ee9TPz0q7gsRnUHrsffE\/I6EehFdxo5fiKr8IvDIF6gH\/ADMv\/iaAmwwhrg\/tA\/NR\/qDVXijZ2S0OrqzdsqnPHxy\/d61NhMQrO5HU6eoVVP8A5Urb5rsjZVYfHPH\/AImgLorhp1cNAD+K8cw2Gy+feS1mnLnYLMRMT2kfOncL4zh8SC1i6l0KYJQhgDExp6Vif6U8Hde7gnt27rhDeLG3bN0rKqASPf8AHqNRVPwzwe5dw+PQh8Il\/EqwNxCh8swSoEj2vZ36nrXTBYZHFajzxo9QzVzNWJ\/qa6CXbHKubLmyOySULZtQZiW26GlZ4RiR7fEp9mPrCJKKUOgP7USNZjXWuZ2NPiuGW31HKe4\/KpsJg0t7DXud6yOC4PiVIjHAoCgCebc1yr1ObMG1zkddAdKbh+BX2nJjxAWCUZgSEUoux5VR8zSPazGdhVtkpG5zUs1ZPiHDr9267JjgltrahUV2EMQAr6HSWDbbzHSq9zhF9JcY8KEZmIDMEE3Q5BUGNs6n+8O1QptQ1drNeHLJw4YX8Ul1nIhi8mAGYCWMnl69Qs0dbHWhP1i6eo7SB741oCxSqFcVbJgOpJkQCJkb\/KpqAVD+L3WCgL7TEKCek7n3gA\/GKIUN4udbYG+Yn5IxNR+AiviMLljykEdW0LE+pOppYTCFiWcZfUSjE+pWJ+ND72OKzBI9xioE4qwEBjFfJwS+Ruucv6vg9e28apBDG3kOEY3sxAGR8vtZw4TQyIOaCDWSfG8KeUK3mmHYyZmPpLsTm3Hkkt6g960a2s2GvqyyC4MZS8ghGnKNTrJ6+47GtdxLr5arhFa4bVlrgW3BGbMjCcuUABcsEzD9ga+vF2rPI1ToFYgcO8u2xS8UvA3JzHOTZdwQQTGnmXTv9kROlTX8RgGtC4tq662HTDxJDAWwzBoJ5hBY6xNXMbxUpbOfC28igxmtuF\/aWFKzzNplAkFZOkVL9PvAlFwS6gueRgubJOpAgsZyz3mqQBX7vCJyZLzF9IXMT9WGw466bR8QfcWwvjDA2bKi35nlIvKQsggFZI12h1aTpDVOMXcDD\/olkOskWzIJ0zg5YkydZ0A13ijVnh6ZQLiWnbKFYi2oBCmQIMwoOoE0BYw94OMw2kj5GJ9xiiFUkQDQADUnTTUmSfidauUZQTx3h168UFu7kUBw415pjL74g\/OelC+J8Axty5eZMVkDEG0OaU0AIkbAxsBOp17aJLzETlEHu3\/8103W7L\/Ef9tQGYXw3jQW\/wCsYKwaAC+jNcNydZI3jfQabVYscExoe5OLJRrTog5pViwKOSeqjMJ6yO1aDzH\/AGV\/iP8AtpeY\/wCyv8R\/20Bmrfh3G+YxbHP5euUAmQMjKuvUhiGmebrTD4dx2sYyCwJYqCvObYUkDXQsNJ9kAROtac3W7L\/Ef9tce+wBMLpvzHpr+zQAfhfDsTazG\/f8wFEWBmjMIEw22x9+bXYVd4dbOUOOrOI2GXOddt9z\/iq5jfZ+IpnDCPKT3R8QYP3g0BVwRGa6qrqjDLJIBGUIddeqMPhU+GtZLhEySoPvOZix+bVX4V+uv+jAfNnY\/jVxz9cv9x5+LJH4GgLVNNOppoDsUL4+1sWwbuYLmGqgEjQjYgyIkbddNaK0L8RXctlj5QunorAlZgkEgKxOoA0G5G29AZ63bwQ5JuZz5YIjmUw6W1HLBPKy+pUzMU\/CYTAM3lBrjMz5eYahlDaTlEHVvWR6VKcUgsM5wAkNk8vJqRlmdE9Ij3CaYMYAwNvAKG9oMFMgk7HkHMOsGBOhNANucPwOQHNcCKShiY5ZvMW5dlzGT0gjpXbeGwrC8yvdzeU6uSvsjEEGcoUDMxAIA+WtPwGJDm0j4MgC6zAtmOV2JLXIK7ksW12DA+7q490UhMGqyYBytByjMJVU3ljl1jfUUAyxisCrrcDuTmZhmELmaMzaKNxlMDQRsNahWzg3NzmvqzXHlIElp6Ll\/wAUepmamvY5ZGTAgmbZko2hdk8z7G4DPrtK1BiMQFlf6uUkDXLbkFfMBKCUEzqQ3cbUBewPCsLezNbe4YYSRA1CkTGX7QYnbtGmlWl8LWAFAzjKnl7jVZJgyN9dxB0p3A8ZmdlGH8qRnJGzEmJ9ke\/50doALgvDtq3cFxWuEgs2pGpZQpnSSIA0npRkV2lQCofxRoNtuzif8QZPxYUQqpxCyHUodmBEjcdj7xvVQBPELVljJXXuCRVOxh7AM5Z95J+6g2P4kwkN7Skq0bZhuR6HcehFD8PxVmYKurEgKO5JgD099ZenBu6KpzqrNpce41u6bPtG4gWIGi+WrwSCBoH6dKj4XZxUo1y8rpAJK5YaQcsQohdV66kToDFWMTglXDeW5MALJgHM2cNsdCGbSOsxQLC4HC27LpbvZs4tRnVsp8uHQEAQQwGgjVdBIrZktWMPj2WTcg5l5XybAc55U6tEdhU9nBY4ZZxAb2c05dx7R0TVd9NOmoigtvhODCAHER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\" alt=\"Las fluctuaciones cu\u00e1nticas ayudan a armar un rompecabezas incompleto |  AG\u00caNCIA FAPESP\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Siempre est\u00e1 presente el hecho de que pueda ocurrir un suceso en particular. Generalmente consideramos a la probabilidad como un axioma matem\u00e1tico que estima la tendencia que tiene algo a ocurrir en el universo f\u00edsico. Pero la probabilidad es algo que existe en la naturaleza, embebida en las fluctuaciones cu\u00e1nticas. Esto, en otras palabras, significa \u00a0que al tirar una moneda al aire, o al realizar cualquier acci\u00f3n, detonamos un proceso cu\u00e1ntico a nivel molecular que es el que determina de que lado cae. Lo interesante aqu\u00ed es que se plantea que el mundo cu\u00e1ntico, con todas sus extra\u00f1as propiedades, define cualquier situaci\u00f3n de la realidad \u00a0macrosc\u00f3pica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las fluctuaciones cu\u00e1nticas sostienen al superconductor r\u00e9cord | madrimasd\" \/><img decoding=\"async\" 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\" alt=\"Posible nuevo m\u00e9todo de medida de las fluctuaciones del vac\u00edo del campo  electromagn\u00e9tico - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/2\/2a\/Quantum_Fluctuations.gif\" alt=\"Fluctuaci\u00f3n cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No pocas veces hemos o\u00eddo decir que el Universo surgi\u00f3 de una fluctuaci\u00f3n del vac\u00edo, de la nada, y, lo cierto es que si surgi\u00f3 es porque hab\u00eda. Nada puede surgir de la NADA. Hay que prestar atenci\u00f3n a lo que llamamos <strong>fluctuaciones<\/strong> que son desviaciones aleatorias en el valor de una cantidad sobre un valor medio. En todos los sistemas descritos por la mec\u00e1nica cu\u00e1ntica aparecen las fluctuaciones, llamadas las fluctuaciones cu\u00e1nticas -incluso en el cero absoluto de temperatura termodin\u00e1mica como resultado del Principio de Indeterminaci\u00f3n o Incertidumbre de Heisenberg-.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/89\/94\/5b\/89945b8f7e4b1a1788c73661aeed189e.jpg\" alt=\"Boomerang Nebula, 5,000 light years away. This is an exploded star that is  evolving toward a planetary nebula. The colors, \u2026 | Galaxia planetas,  Nebulosas, Nebulosa\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un ejemplo de fluctuaciones nos lo ofrece la nebulosa Boomerang, ubicada a <a id=\"_GPLITA_1\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.lr21.com.uy\/tecnologia\/1138369-descubren-el-lugar-mas-frio-del-universo-apenas-por-encima-del-cero-absoluto#&#8221;>unos<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 5.000 a\u00f1os luz de la Tierra en la constelaci\u00f3n de Centaurus, tiene una temperatura en cent\u00edgrados de -272\u00ba C,\u00a0 algo absolutamente inimaginable en t\u00e9rminos terrestres. Las nebulosas planetarias, <strong>son estrellas <a id=\"_GPLITA_0\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.lr21.com.uy\/tecnologia\/1138369-descubren-el-lugar-mas-frio-del-universo-apenas-por-encima-del-cero-absoluto#&#8221;>como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> nuestro Sol, pero que<\/strong> <strong>se encuentran en las fases finales de su vida y que han perdido ya sus capas exteriores.<\/strong> En el caso de la Boomerang, se trata de una nebulosa preplanetaria,<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 Inmediatamente antes de la fase planetaria con lo cual todav\u00eda no est\u00e1 ni siquiera lo suficientemente caliente como <a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.lr21.com.uy\/tecnologia\/1138369-descubren-el-lugar-mas-frio-del-universo-apenas-por-encima-del-cero-absoluto#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> emitir radiaci\u00f3n ultravioleta.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"https:\/\/pa1.narvii.com\/6847\/8acb018f001f36f88e678322ccf3f626f48b59ef_hq.gif\" alt=\"\u2606El lugar mas fr\u00edo conocido \u2606 | Mundo Secreto Amino\" \/><\/p>\n<p>Este es el lugar m\u00e1s fr\u00edo del Universo que est\u00e1 a -272\u00ba C<\/p>\n<p style=\"text-align: justify;\">En cualquier sistema por encima del cero absoluto se presentan las fluctuaciones, llamadas fluctuaciones t\u00e9rmicas. Es necesario tener en cuenta las fluctuaciones para obtener una teor\u00eda cuantitativa de las <strong>transiciones de fase<\/strong> en tres dimensiones. Las fluctuaciones cu\u00e1nticas pudieron ser las responsables de la formaci\u00f3n de estructuras en el universo primitivo.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" title=\"Nombre:  image002.jpg\nVistas: 339\nTama\u00f1o: 17,1 KB\" src=\"http:\/\/forum.lawebdefisica.com\/attachment.php?s=551f1704a62c26ae7ad2a01f8454a17d&amp;attachmentid=1&amp;d=1184162330\" alt=\"Nombre:  image002.jpg\nVistas: 339\nTama\u00f1o: 17,1 KB\" border=\"0\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 17px;\" src=\"http:\/\/i1.ytimg.com\/vi\/nS0WQIfVbaM\/hqdefault.jpg\" alt=\"\" width=\"480\" height=\"360\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Podemos hablar de <strong>transiciones de fase<\/strong> al referirnos a las caracter\u00edsticas de un sistema y los cambios que all\u00ed se producen. Algunos ejemplos de transiciones de fase son los cambios de s\u00f3lidos a l\u00edquidos, l\u00edquido a gas y los cambios inversos. Otros ejemplos de transiciones de fase incluyen la transici\u00f3n de un paramagneto a un ferromagneto y la transici\u00f3n de un metal conductor normal a superconductor.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Paramagneto de Spin 1\/2[Energia-parte2] - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Paramagnetismo - Wikipedia, la enciclopedia libre\" \/><\/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:ANd9GcSt1GKNn2C8C-MxXx8pRdxSuZY9ogHnSZPT3Q&amp;usqp=CAU\" alt=\"Hist\u00e9resis magn\u00e9tica: descripci\u00f3n, propiedades, aplicaci\u00f3n pr\u00e1ctica. -  Ciencia - 2020\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR6sykATVNyoovaxPzupOqM9Hr4kQ7U0yzdzg&amp;usqp=CAU\" alt=\"APLICACIONES | Ferromagnetismo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las transiciones de fase pueden ocurrir al alterar variables como la temperatura y la presi\u00f3n. Un ejemplo de transici\u00f3n de fase a &#8220;c\u00e1mara lenta&#8221; -por lo que suele tardar-, es ver como una estrella como nuestro Sol, se convierte en gigante roja primero y en <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> despu\u00e9s. Existen transiciones prohibidas que, sin embargo, cuando el acoplamiento <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>-\u00f3rbita es tenido en cuenta&#8230; \u00a1se vuelven permitidas!, aumentando su intensidad con la intensidad del acoplamiento <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>-\u00f3rbita. Pero eso, es otra historia.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"C\u00f3mo es que algo surgi\u00f3 de la nada? (las fluctuaciones cu\u00e1nticas vs Dios)\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQbXrmB6tHH7PjH5lRJdpsv_5xXZWkPRJ-rAw&amp;usqp=CAU\" alt=\"Por qu\u00e9 avanza el tiempo? Una nueva teor\u00eda apunta al Big Bang\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQnZWhx1WyJRk5DWJg6EO8vhrw1fsKwLmRkFw&amp;usqp=CAU\" alt=\"La Teor\u00eda del 'Big Bang' refuta la Creaci\u00f3n.\u201d |\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcReMOJlH6WddOuXp_24fbguHpP6p8wh81CCMA&amp;usqp=CAU\" alt=\"Logran, por primera vez, medir la \u00abnada absoluta\u00bb \u2013 Puro Higueyano\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfC\u00f3mo es algo que durgi8\u00f3 de la &#8220;nada&#8221;? Claro que&#8230; \u00a1Si surgi\u00f3 es porque hab\u00eda!<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La materia siempre est\u00e1 implicada cuando hablamos de fluctuaciones<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRlG8XzLx_kID7u7IB_eEKtx4yX0PrKKtPNjQ&amp;usqp=CAU\" alt=\"10 cosas sobre f\u00edsica general que hasta Bel\u00e9n Esteban deber\u00eda saber - Foro  Coches\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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alt=\"Transici\u00f3n de fase - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQHKReLdZuD-zlT1uB5KwAzB4BzABqtiUrlxw&amp;usqp=CAU\" alt=\"Los primeros atomistas: Leucipo y Dem\u00f3crito | aion.mx\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTUto9h4Sry01O4JidsWeRs0ISd4ObI4SNHuA&amp;usqp=CAU\" alt=\"NeoFronteras \u00bb \u00bfAl fin glubolas? - Portada -\" \/><img decoding=\"async\" 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\" alt=\"Que es una Sustancia? Una sustancia es materia que tiene una composici\u00f3n  espec\u00edfica y propie\u2026 en 2020 | Ense\u00f1anza de qu\u00edmica, Clase de qu\u00edmica,  Ciencias quimica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQhHlZP0updKEwxAhbvKkCDLpPypalyYDDgOA&amp;usqp=CAU\" alt=\"Generado en el espacio el quinto estado de la materia: el condensado de  Bose-Einstein\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTTLdOi3Us_XbnfQF57uLdGyWAskBOyNGUx-w&amp;usqp=CAU\" alt=\"La presencia de fermiones aumenta la superfluidez de los bosones \u2014 Cuaderno  de Cultura Cient\u00edfica\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a1Tiene y encierra tantos misterios la materia!&#8230;,\u00a0 que estamos a\u00fan y a\u00f1os-luz de saber y conocer sobre su verdadera naturaleza. Es algo que vemos en sus distintas formas materiales que configuran y conforman todo lo material <a id=\"_GPLITA_0\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>desde<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> las part\u00edculas elementales hasta las monta\u00f1as y los oc\u00e9anos. Unas veces est\u00e1 en estado \u201cinerte\u201d y otras, se eleva hasta la vida que incluso,\u00a0 en ocasiones, alcanza la consciencia de SER. Sin embargo, no acabamos de dilucidar de d\u00f3nde viene su verdadero origen y que era antes de \u201cser\u201d materia. \u00bfExiste acaso una especie de sustancia c\u00f3smica anterior a la materia? Y, si realmente existe esa sustancia\u2026 \u00bfD\u00f3nde est\u00e1?<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-DG5JSmStb8E\/WLqmu4KCbJI\/AAAAAAAAHBs\/KA9VFbrgFgQ874WSM7eKe1jVj3RfhtjZwCLcB\/s280\/decaimiento%2Bbeta.png\" alt=\"EL F\u00cdSICO LOCO: Desintegraci\u00f3n alfa, beta y gamma\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Nos podr\u00edamos preguntar miles de cosas que no sabr\u00edamos contestar.\u00a0 Nos maravillan y asombran fen\u00f3menos naturales que ocurren ante nuestros ojos pero que tampoco sabemos, en realidad, a que son debidos.\u00a0 S\u00ed, sabemos ponerles etiquetas <a id=\"_GPLITA_2\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, por ejemplo, la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a><\/a>, la fisi\u00f3n espont\u00e1nea que tiene lugar en algunos elementos como el protactinio o el torio y, con mayor frecuencia, en los elementos que conocemos como transur\u00e1nicos.<\/p>\n<p style=\"text-align: justify;\">A medida que los n\u00facleos se hacen m\u00e1s grandes, la probabilidad de una fisi\u00f3n espont\u00e1nea aumenta.\u00a0 En los elementos m\u00e1s pesados de todos (einstenio, fermio y mendelevio), esto se convierte en el m\u00e9todo m\u00e1s importante de ruptura, sobrepasando a la emisi\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a1Parece que la materia est\u00e1 viva!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 55px;\" src=\"http:\/\/2.bp.blogspot.com\/-TXPQlUXlGnk\/ThnIGaxhDpI\/AAAAAAAAAME\/FIoEvRojnjI\/s400\/electron.jpg\" alt=\"\" width=\"350\" height=\"283\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfY la Luz, qu\u00e9 es la Luz? Dicen que el d\u00eda que sepamos descubrir los misterios que encierran el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (e<sup>&#8211;<\/sup>) -electromagnetismo-, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> (<img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/math\/e\/0\/5\/e05a30d96800384dd38b22851322a6b5.png\" alt=\"\\lambda\" \/>), c, la velocidad de la luz en el vac\u00edo -<a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>- y, el cuanto de Planc (h), la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, ese d\u00eda, se habr\u00e1 conseguido despejar los m\u00e1s grandes misterios de la Naturaleza que est\u00e1n profundamente escondidos en lo que se llama alfa (\u03b1), la constante de estructura fina 1\/137. Otra vez el dichoso n\u00famero 137 puro y adimensional, un n\u00famero que no lo inventaron los hombres y que est\u00e1 en la Naturaleza tal cual, cargado de mensajes que debemos desvelar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/0oHImgbPdnkc5hieAtS-Ag3rJjw6f-RI-8mSprZ4J6mCH48vqPCMR-8yFXC08tswHWbHYk_KZvek02peXDy_AnzPbUUWJ7lHOLbV9SLrZulV8pTmVX3bm83Wyd1HA2iBSUEQt3KvU_FKPFkQOzugzls\" alt=\"Los enigm\u00e1ticos y fascinantes agujeros negros | astronomos.org\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00bfQu\u00e9 densidad tendr\u00e1 la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Muchas son las cosas que hemos podido llegar a saber pero&#8230;, muchas m\u00e1s son las que desconocemos. Sabemos que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a> y el positr\u00f3n son notables por sus peque\u00f1as masas (s\u00f3lo 1\/1.836 de la del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>, el anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> o anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>), y, por tal motivo, han sido denominados <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a><\/a> (de la voz griega lepto que significa \u201cdelgado\u201d). Sin embargo y a pesar de su aparente insignificancia, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> es tan importante para nosotros que, simplemente con que su carga variara una diezmillon\u00e9sima, \u00a1los \u00e1tomos no se podr\u00edan formar! Y, en ese caso, \u00bfQu\u00e9 universo ser\u00eda el nuestro?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/d7lju56vlbdri.cloudfront.net\/var\/ezwebin_site\/storage\/images\/_aliases\/img_1col\/noticias\/controlan-la-danza-de-los-electrones-del-helio\/3453838-1-esl-MX\/Controlan-la-danza-de-los-electrones-del-helio.jpg\" alt=\"Controlan la 'danza' de los electrones del helio\" \/><\/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 \u00a0 \u00a0 \u00a0Controlan la danza de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> del Helio<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aunque el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a> fue descubierto en 1.897 por el f\u00edsico brit\u00e1nico Josepth John Thomson (1856-1940), el problema de su estructura, si la hay, no est\u00e1 resuelto.\u00a0 Conocemos su masa y su carga negativa que responden a 9,1093897 (54)x10<sup>-31<\/sup>kg la primera y, 1,602 177 33 (49)x10<sup>-19<\/sup> culombios, la segunda, y tambi\u00e9n su radio cl\u00e1sico. No se ha descubierto a\u00fan ninguna part\u00edcula que sea <a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>menos<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> masiva que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a> (o positr\u00f3n) y que lleve\u00a0 una carga el\u00e9ctrica, sea lo que fuese (sabemos como act\u00faa y c\u00f3mo medir sus propiedades, pero aun no sabemos qu\u00e9 es), tenga asociada un m\u00ednimo de masa, y que <a id=\"_GPLITA_3\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> es la que se muestra en el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Joseph John Thomson | Rinc\u00f3n Educativo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Josepth John Thomson<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a>, es una maravilla en s\u00ed mismo.\u00a0 El Universo no ser\u00eda como lo conocemos si el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a> (esa cosita \u201cinsignificante\u201d), fuese distinto a como es, bastar\u00eda un cambio infinitesimal para que, por ejemplo, nosotros no pudi\u00e9ramos estar aqu\u00ed <a id=\"_GPLITA_6\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Fluctuaciones de vac\u00edo! \u00a1Materia! \u00bfUniversos perdidos? : Blog de Emilio  Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">(\u201cAunque no se trata propiamente de la imagen real de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a>, un equipo de siete cient\u00edficos suecos de la Facultad de Ingenier\u00eda de la Universidad de Lund consiguieron captar en v\u00eddeo por primera vez\u00a0el movimiento o la distribuci\u00f3n energ\u00e9tica de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a> sobre una onda de luz, tras ser desprendido previamente del \u00e1tomo correspondiente.<\/p>\n<p style=\"text-align: justify;\">Previamente dos f\u00edsicos de la Universidad Brown hab\u00edan mostrado pel\u00edculas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electrones<\/a> que se mov\u00edan a trav\u00e9s de helio l\u00edquido en el International Symposium on Quantum Fluids and Solids del 2006. Dichas im\u00e1genes, que mostraban puntos de luz que bajaban por la pantalla fueron publicadas en l\u00ednea el 31 de mayo de 2007, en el Journal of Low Temperature Physics.<\/p>\n<p style=\"text-align: justify;\">En el experimento que <a id=\"_GPLITA_7\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> nos ocupa y dada la alt\u00edsima velocidad de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electrones<\/a> el equipo de investigadores ha tenido que usar una nueva tecnolog\u00eda que genera pulsos cortos de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">l\u00e1ser<\/a> de luz intensa (\u201cAttoseconds Pulses\u201d), habida <a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>cuenta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que un attosegundo equivalente a la trillon\u00e9sima parte de un segundo\u201d.)<\/p>\n<p style=\"text-align: justify;\">\u00a1No por peque\u00f1o, se es insignificante! Record\u00e9moslo, todo lo grande est\u00e1 hecho de cosas peque\u00f1as.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/media3.picsearch.com\/is?GEXDbUK79YhfcXcjwZR03kU95iFFjyEwv3lhlrwQQeo\" alt=\"Haga clic para mostrar el resultado de &quot;Louis de Broglie&quot; n\u00famero 12\" \/><\/p>\n<p>Louis de Broglie<\/p>\n<p style=\"text-align: justify;\">En realidad, existen part\u00edculas que no tienen en absoluto asociada en ellas ninguna masa (es decir, ninguna masa en reposo).\u00a0 Por ejemplo, las ondas de luz y otras formas de radiaci\u00f3n electromagn\u00e9ticas se comportan como part\u00edculas (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> en su efecto fotoel\u00e9ctrico y De Broglie en la difracci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electrones<\/a>.) lo dejaron bien explicado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/6\/64\/Dualite.jpg\/300px-Dualite.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Imagen ilustrativa de lo que pretender ser la\u00a0<strong>dualidad onda-part\u00edcula<\/strong>, en el cual se puede ver (seg\u00fan se cree) c\u00f3mo un mismo fen\u00f3meno puede tener dos percepciones distintas. Esta manifestaci\u00f3n en <a id=\"_GPLITA_9\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de part\u00edculas de lo que, de ordinario, concebimos como una onda se denomina <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">fot\u00f3n<\/a>, de la palabra griega que significa \u201cluz\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxASEhMSExMWFhUXFxYYGBYXGRcWGhcYGRoZFxsaFhgaHCggGCImGxgWITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGxAQGy0mICYyLS8tLS0tMC0tLS03LTAtLS8tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAKsBJgMBEQACEQEDEQH\/xAAbAAEAAgMBAQAAAAAAAAAAAAAABAUCAwYBB\/\/EAEcQAAIBAgQDBAQJCgUDBQAAAAECAwARBAUSIQYxQRMiUWEycYGRBxQjQlNzobHRFRYzNVJicrKzwSSCkuHwQ1SDNGNk0vH\/xAAaAQEAAwEBAQAAAAAAAAAAAAAAAQIDBAUG\/8QAPREAAgECAwMJBQYGAgMAAAAAAAECAxEEEiExQVEFExQyYXGBkbEiUqHB8BUzNFOS0SNCcoLh8QYkQ2Ky\/9oADAMBAAIRAxEAPwD7jQCgFAUuL4uy6KTspMXAsl7aTItweVjvtvV1Tm1dJkXRcRyBgGUggi4INwQeRB61QkyoBQCgFAKAquIOI8JgVR8TKI1dtCkhmu1r\/NBsLdTsKvCEp6RRDaRaA1QkqMn4lw+Kmnhh1MYG0SPpIjD9VV\/nEb8vCryg4pN7yLlxVCRQCgIOdZrDhYXxExIjQXYgFjzA5Dc86tGLk7INm3LMdHiIo5oySkihlJBBIIuLg7ioknF2YJNQBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgOL+F7OZMLlsrRMVd2WMMOahj3iPA6QRfzrfDQUqiTKzdkQeCvg6y4YGAz4dJZZY0kkZxc6nUNZT0AvbbwvVquIm5uz0IjFJGXFefDIocBDBFrhMjIQxZnEY7xCG+7d4gX8BSnT55ybepLeUyh4zx2GweJxmZYVYQpX4vGhBZw\/oq51tY3tckL12qOajKajB3F9NSvxnGmc4OOLGY3C4YYR2UMsTSdtEH9EuWJVttthzI5VZUqc24wbv6i7R1PEmZ5l8kuX4eKXtFLGaZysaDbSCoIZiQenhWMIw1zsl33FRwpxfjWx8mW4+GJJhH2ivAW0Mu21mJPIne\/zSLVpUpRUFOD0IT1syLjeNcyxOLnw2VYeF1w5KyyzlgpcEgqoVl6gjryPLa8qlCMVKo9vAZruyNfHPEEiYPAy4rAwmWSdUeGb5QRN3gWQjny2PgetKVO8pKL3ESZa8ccYy4aWDBYSATYvEAlVYlURd93IIv6LG1xspNxtetKkpJyk7JEuW4peHeJMVl+Kgy7HYPDwJOT2L4XUE1sbd4MxJJYgE3G7Da29XlTjOLnFt223IvZ2ZNzvjrGR5jNl+Hwqzv2aGIA6e8wBZpWJsEAJ5eQvvVY0YuCm3YOWtjZwRxpjJsZPl+PgjixEa6x2V9JHd2sWboykEHryBFKtGKipwd0IybdmdRxVnseBwsuKcXCDZRtqYkKq36XJG9ZU4OclFFm7K58q4o4mzifLJZMVgo1w06r2bxE647sCplUuSVI62XzAvauunTpqolGWqKSby7Dp4+Kxl+T5eyxmWaWOGOGIG2pyo5noOXvFZOlnqy4akp2SA4uzXB4jDR5nDhhFiWEayYYyfJueQcOTfcjltz3NOahOLcG7rjwJu1tPolcxY+X4Tj7NcU+Kw+DwcUk0M8i62JWJIlYquu7gs7FWFgQNr11OhCKUpPRoopN6FxwHxvLjYsUssGnF4W4eJNg57wAXUTpOpGUgk2233qlaioNWejJjK5V5xxRxDhojjJcHhFgXSWi1u0yqSBu4bRzI3APPlV4U6UnlTdyG2lcs+L+PDhcFgsbEgZMRJFcPe4jeNpDpsR3rLtfaqU6Oabi9xMpWVzDL+MsckGLxuPwggwyIj4cAjtJNRYBX75sx7nNV9LrR0ouSjB3YvpdlXiONc7hw65hNg8N8TbSTGrSduiOQFZiTp6jp84XA3tdUablkT1+BGZ2uW\/F3G8kRwUODSN5cYNUbzkrEq7EF7bknUNr\/hVKdJNNy2IlsvuGJsxZXXHxQK6kaXgZijqb\/Nc6lI8+d6zmofykq5d1QkUAoBQCgFAKAUAoBQCgOT+FDh+THZfLFELyKVkRdu8VO67+KlgPO1bUJqE02VmrqxyXC\/wp4fDYaLC4uGdMTEixaBGSZNA0ggE3BIG9+t62qYZyk5RasRGWmpp+E3GSYqLJpzBJEXxOrs2B1INS21bbXFj7anDpRc1fcJHT\/DFlE2Jy11hUu8bpJpG5YLcNYdbAk2HhWWGmo1E2Jq6ODw2J4aliVJBjWmsA2G1Yt2DDmLX08\/Otmq0XdW79BoXvwk45oMXgoZ5Z8PlgjGp4C6kuNQ0yMl2sAE28yd7bUoxThJqzl2h3v2FdwbHCc+STDLP8XbDPoeftSXtsWUy97TfYXtyO1WqX5iz23C6x7w1n8eSYzMIMckirNMZIpFUuHBZiLW53DD23pOHPRi4blYhOzdyZ8KeYHF4LL51ikQPilIV1IYKNQBYdL7H21GHWWUk3uEtbGzjovgc4weaPG74YRGORlGrs+7IpJty2cHzswpR9uk6a2iWkkyLmmZrneZ5ccErtBhXMks5RkUd6NyBqA3+TAHW7eAJqYx5mnLNtYerRZ4ONvzomNjb4rzsbck61Vv\/r+JP8x7hI2\/OmZrG3xUb2NvRj61Da6PbtH8xefC3lUuJyydIlLOpSTSNyQjBmAHU2vtVMPJRqJsmew4XOeOo8ZlDYSCCV51hRZgFIWFY7amLdfR2HPet4UclVNvTd2lXK8T3jDKZpMpyidYpJFgWIyolw4QqtyLbj0bXHLUDSnJKrNX23DWiN+VNw1iZoFh+NzS9ohVC2Kbs2uCC+s6QARvueVUkq0E72XkW0Z9jrkLHwzgfi2HLsVmrzpJ2T4lryopcIwkmsr25armx8q9CrSc4QttsZRdpMm8CJjGjzrNIYmVpxI2GBG7G8kl1X51tSW6E3qtbLeFN7tpMN7OclxmFxGWyapsdiMxszSoWxBSKzEkuu0YUKOW5v0HIXyuNVWsokPWJf8AHUTHIcnAUkhsNcAG4+QcbisqTXOy8SZbDvPhPyiXF5ZNFCC0nccKObaGViB52BrGhNRqJstJXVj5rluK4caBI8R8cGI0hZMPqxbEuBuFUHTba4G3srolGqndWtx0IVranZ8cfkVIMLh8dHLHEIgYZQshMVgBpLoGIblsQQbVjSdS7cCXbeafgYnxDDFL2k0uDVwMNJMCGZd\/Rv006eW2\/TlVsSlpx3kQufS65S4oBQCgFAKAUAoBQCgFAKAxKC97C9AekUB7QGIjW97C\/jagPWUHmL0A0igImY42KIKZOpYDa9tKNIx9QVGPu8alJvYDDDZtBIDZrWIWzgxm5AYd1wDuCLEUcWgZYrNIEUFnUgsFABBJYsqWA62LC9EmD2THwomoEFdaIdFjZndYwDbzYUsBNmMCLraRAutY9VxbWxCqtx1JIHtok2Rc8bM4AWOte6N2utuZFr353HKlmSY4fOIGUNrCg2trIUm6q4sCfB1plYubRjIB8+PddXNd1\/a9XnSzB4cwhsCHVtgQFIOxbTfnyvtSwNceY4fvHUi6W0XJUXNgdt\/O2\/gaWYJOFxKyBit+6zKb9Cpsfx9tRYHK8D8ISYGbHySSI4xMvaKAD3RqkazX5+mPdW1WrnUVwKqNm2deBWJY8CDfYb86A9KjwoD2gMezW97C\/jagPWUHmL+ugAFAe0AoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAr82ywT9ndrBS+oftK8bxkA9D3wb\/u+dWi7Ai\/m3ESGZmZgRctpN1ChQpXTa1h4cyT1pmIseHhmG4OpxZi1hptu8cmkC1lGqNT3bc28aZmLG3DcPwpF2Ivp1RMDsG+SZGQEgd62hRc72qG7knkOQRrGya3N5I5NRILaoyhUkkb+gt7896nM7kWMTw3DtZnBUCxGnozvyIsd5GpmFjXHwrhwQe9tptcg+j8Xt0\/+NH728aZmLHrcLYc3vfcAb6Ta1xcEi42JG3Smdixm3DkOrVdhe97WF\/le2GrbvWYm1+WprczTMxY1Lwph7WJcjR2YuR3U0ugUbb2Ej7nffcmpzu9xYtMvwnZh97l5Gfw58h7ABVW7kkqoAoBQCgFAKAUAoBQGueZUUsxsNvE7k2AAG5JJAt51DdiJSUVdmHxuO1ywHK4Y6SL7i4O49tLojPHie\/G4\/wBteV\/SHIdaXQzx4m1GBAINweRG9SWTvsPaAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQHI4bO8U8GXsjxGbEKhdGjY3WwaSTUrgRhV1cwbsyLteoi7o0qxUZtLiddUmYoBQCgFAKAUAoBQCgIONxMJPZOxvdeQbZrqV7wFgdRT3jxqra2MynKD9lkN1whLamYllIa4e9gGXfbbYt79qr7Jk+ad77+81suF1Xu5vpYABjZmfYgAXvqfkeV+VLRIfNLXX473+7JsOYQIgGqwFujG1xq3IFvR7x8BubCpzRSNVVhFfX129hY1c2FAKAUAoBQCgFAKAUAoDRj8WkMbyvfSilmsLmw32HWqykoq7NaNKVaoqcNrdkc7hePcFIyqvanUQAeza1ybc6wWKpvZfyPVqcg4umm5ZdNesiyz3iXC4TSJX77eiigs5HjpHIbHc1pUrQp7TkwfJuIxd3TWi2t6LzImU8Z4OeQQgvHIeSSqUJ9XSqwxMJPLsfab4nkbFUKbqtKUVtcXexoxnHuCiZ1ftQVYqT2bWuCQbHryqssVTi7O5pS5BxdWKlHLqr9ZE3KOKcNiS+guoRdbGRSgC+NzV4V4TvY58VyViMOo5rO7srO7v4FFmPHGHaRDHNKIUJ7Qxwag9vGRvRX1C\/nWMsTFvRu3cenQ5DrRptThFzey87W8Ftfe\/A6iDO8O+HbFI4aJVZiwvcBRcgjnceFdCqxcc6eh4s8DXhXWHlG0m0rd+zwNPD\/ABHhsaGMDE6CAwI0kX5G3hz38qilWjU6pfHcnV8G0qy27N6JGXZvFO8yJfVC2h7i2\/l41aNRSbS3GdfCVKEITnskron1c5TmuEMvhkwOCaSNHZYE0syglbgE2J5bge4VWHVRtiPvZd7OlqxiKAUAoBQCgFAKAUAoDRJhI2JJUEkgm\/iNNv5V9wqLIq4Re1FRn2GWCGSaJVDgKoDbpuwXvAbn0vHoKyqezFtHRgMHSq4iMZ3tre3YmzVkuKWaTQY1UiMdoovdZUkKkX8AVBBte1jUU5Znb6vc6MXyfTowzLW70fGNk0+\/5lycuh\/YHTb1DT\/Lt6tq1yo83mocCVVjQUAoBQCgFAKAUAoBQCgKfi\/\/ANFivqn+6sq\/3cu47+S\/xlL+pHMcC53iVw2GiGCkaP0e2DLpsWN2ta9hf7K5sPUkoRWXTiezyxgqEsRVqOulLbls77Nhnw\/GJc5xzybtEqrHf5oNht\/zqamks2Ik3uK46Tpck0IQ0Urt9v18jz4WYwsWHmUfKpMoQ9TzNvPcA0xqslJbbk\/8Zk5VKlKXVcdeBv8AhYP+A\/8AJH\/epxv3Rl\/xn8d4M2\/CVOy5a2k21GNT6iRcfZU4ttUSn\/H4Rlyir7rvxOgyPBRx4aKNFGjs1FuhuouT43\/vW9OKUEkeXjK1SpiZ1JPW79fkfPeHxogzyFf0SCTR4AlZQQPYq1w0tI1Utn+z6rG+3XwNSXWdr+cf3ZHyofk\/4hj1FoZkEU4HK\/RreoA\/5T41WH8LLUWx6M1xP\/f5\/By68Hmh+3xt4rgdXwQf8TmRH04+6urD9efeeHyvph8N\/SdhXUeCUfA\/6vwf1Mf8oqsOqjbEfey72XlWMRQCgFAKAUAoBQHhNARZMwjBteq5kaqjJm+GdW5GpTuUlFx2mGNwiSoY3F1Nr2NuRDDceYFRKKkrMvRqypTU4bfpEHKsFH2kuJCgSyM6ORezCORkW4va9gN6pCKu5bwsZVqUI0pP2YuVuzUta1MhQCgFAKAUAoBQCgFAKAUBAz7BtPh5oUIDOjKC1wLkdbA\/dVKkXKDSOrBVo0cRCpLYmnoaeFstfDYWGBypZAQStyOZO1wD18KrRg4QUWacpYmGJxM6sL2fHaUud8M4kYr47gpESVhpkSQHQ49YB8Bt5c6yqUZZ+cpvU9DCcp0Hhui4uLcVqmtq+vpGqPhrHYmeKbHyxFIjqSGHVpLeLFh6vH2VCo1JyTqNabkXlylhMNRlTwUZXlo5Ste3Zb\/HiWfHORy43DdjEUDa1a7kgWF\/AGtMRSdSGVHHyPjqeDxHO1E2rNaf5aJ+c5QmJwzYeTkygXHRhuCPURV6lNThlZy4XGSw2IVaG5+a4HL4TKc8hiGHjnwxRRpSRg+tV5DbTbYeN\/XXPGniIrKmrHtVcXyRWqc\/OE8z1aVrN+f7FhheGFw2X4mASAvLHKZJXJClmUjU3PSo\/E1pDDtU3COrfqcdflfnsZDETVowasluSd+zU2ZdkSS5YmEdkf5MrrQ6lDAmzKSBext7qt0dqlzczOfKa6e8XR2Xv4b0RuA+H5sAJEndGaVgV0Fm2Vd73UW\/\/KphaEqadzflvlOjjZQdJNWT22+TZ19dJ4ZR8D\/q\/B\/Ux\/yiqw6qNsR97LvZeVYxFAKAUAoBQCgFAVOfYvQtUm7HVhqeZnzbMeISr2vXJKpqe\/Swl4nTcMZuWtvW1Odzz8Xh1E7hTcXroPHehDyn0G+tn\/rPVIbPF+pjS6vi\/Vk2rmooBQCgFAKAUAoBQCgFAKAUAoBQCgFAYs4FTYi55qPQe\/b\/AHpZC5FzXCvNBNECAXjdAd9iykC\/vq9OShNS4MrOLlFoq8bleI03U7iKVSNbyE6lfTpLAENcjvXG21jtbWFSF9eK3WM5wlbTgzRFkk5VwJApIYaQznQWjiHPne6lj4avbV3WimtPq7\/0UVKTvr9WX+y8yzBmJXW+xdmUXJspN7b+2uapPM0zeEcuhX8D\/q\/B\/Ux\/yisodVHTiPvZd7LyrGIoBQCgFAKAUAoCi4mgLLtWdRHbhJWZ8mzfJmaS\/nXFKGp9NQxKUTruE8Cy29lbU4nl42qmfRoxYAV1o8F7SJlPoN9bP\/WeqQ2eL9TGl1fF+rJtXNRQCgFAKAUAoDCaVVBZiABzJ6VDaWrLRi5PLFamdSVFAYLKpJUEXFrjwvy+6outhZwkkm1ozOpKigFAKA8ZrC9AY3J5bDx6+yp2EGN+ijfqfx8aA97LxJP2D3ClyR2C+fvP40uLGErFAWvdQCTfwHgfxqUruxDeVXYwS2QX5m5byY7kfbUzd3oVgrR1N9ULlHwP+r8H9TH\/ACiqw6qNsR97LvZeVYxFAKAUAoBQCgFAa5ogwsahq5aMnF3RTT8PqTfaqOmdccW0iZg8CkVvM29R6XqyjYwqVnMsasYkLKfQb62f+s9Uhs8X6mVLq+L9WTauaigFAKAUBhNKFUsxsALk89vZQEL8tYf9s\/6X\/CgK\/iDNYWw8qhzcrt3XHUdbVSp1WdGEV60UXkDKQGW1jvcdauYNtmyhBV4LbETgDa0IA8NnrNaSfgdVS8qMG\/8A2+RaVocooCpXPo3bTArTb2LoAIl9crEK2\/RdR8qA2NipiLdnHvtYSkEeo6KJ2JcWQMJGIlKkshLbdtZlk5W1uCQTtsbhthcG2\/RKvnd2vLd3fsc0aGRWT89\/f29pcxykqO6Va9rHoetvEefWsZKz2m0XdbDeq2FqqWIuKxypVlEhuxDXOVv0q2QrmJDYgSFEHU6j\/Ctj\/Np+3wqYrKnIiTzNR+vq5Lk273v9Xj7PxrM0NbYtRKsJ9JkZx4EKVB92pffUXJy6XKvgf9X4P6mP+UVWHVRriPvZd7LyrGIoBQCgFAQs4xhhiaQadrbuSBubbBQSx8FG5JAqs5ZVc3w1JVaig7+H+dEuL3bSs4NmxUsbz4ht3dgiaQoRFJUd25sSQeZPTes6Lk1eR18pwoU6ipUVokru97t67dNncjoK2PNFAKAxdQQQeRoDCBzup5j7R0P\/ADwNAR8p9BvrZ\/6z1SGzxfqZUur4v1ZNq5qKAUAoBQEXNP0Mn8JoDjjt6vu8xQGrHi8b+qs63UZ1YL8RDv8AkWuWZiYjY7oeY8PMVocp1MUgYBlNweRoCvwa\/wCJxB8RD9zVSL9p+B01F\/Ag\/wCr5FlVzmKHGN8akeK5GHiOmW23bSWB7O\/7CgjVbmTp6MCJSuyBmmbiOyjZRsAtgAB0A5CsZTPSoYa6KkcSRWG7X1MLd29rLb2bn3Gs+cR1dDnfcXWU5qJBZrEHYg7gg+IrSMzjr4fKW+FYJIsW+gpeO+9j1S5N+QuPIN4Cttx5zVmTMVJpUmpW0hnB8QZoVJrphEwnI5+HiMFraE98n\/3rV09DPOdbw5jixv42HsH+96zqqySL0pXbkdmpuPXXKzpKPiJWWGPEqLvhnEnm0Yuko253jLG3iq1WfE1o6vK9+n7fEy4I\/V+E+pj+4VEOqicR97LvZeVYxFAKAwmZgpKrqPQXtf29KhlopN2bsiu145uSQR+ZZ5fsCp99U9vsOm2Fjvk\/BL5v0PYMqJdZJpDK6m6iwVEPK6IOtiRqJJFza1zUqGt5O5EsTaLhSjlT272+98OxWXEs6ucooBQCgFAap1OzDmOniOo\/51FAR8nN4yf\/AHZ\/6r1SGzxfqZUur4v1ZNq5qVPE8Uzw6YLiYvH2bC9kYMDqktzQAG46jbrQG7h9XGHhDhw4QBw51Nr+dduu9zegLCgFARc0\/QyfwmgOLmlKkeG9\/soDXjD8mxHIj+9Z1uozqwP4iHf8iUK0OUnZZmBiNjuh5jw8xQFvl8gaedlNwVhsfY1Zx678Dqq\/cU\/7vkWdaHKRsaLIbVD2F6fWPmfExbeuOofRYSxw8Rl7Tyrn1uey8mQ+gcNFtq6qZ4WLsdxPCSgI1alAddNr3jN9IuCO8CynyY11fynhNJ1LN2N3xgTQLIoIDKDY7FT1Vh0INwR0INWg76lasMknG6dna62PuOA4hwbG9ddNnJNHJ4fJ2D3866VJPac8k0tNp9A4bwpFq5Kkru50042VkdTi8WylIYxeRlJLH0Y0Hz33F97AKDc78gCRzPadBDn4Yw8wUzhpGA5ub89z3bWX1ACuOthFVlmzyXc7I3pYiVNWSRyHAGWYXFwsJ8PHHMmk6U2UxSKHjZQeXUetfOuWnyfprUnf+o7cVXlCV46p8Vv3nVfmVgPohWn2cvzJ\/qObpk+CH5lYD6IU+zl+ZP8AUOmT4I9HBWA+hFWXJ8V\/PP8AUyOlz7PIxk4MwIBIgBIBsL2ufC55VZYCF9Zz\/UyHi6lt3kQBkWXL+lwrxfxKWX\/Wl1HtNbfZKfUqSf8Ae\/R2ZguU5rrxt4fNXROh4Ry1xqSNWB6g3HvFZS5OUXZyn+pm0cbKSurGf5l4D6EfbVegR9+f6mW6XU7PIfmXgPoR9tOgR9+f6mOl1OzyMJeDMEB3YFJ8yRWdTBNL2HJvtm1+5McVJv2vQwTgjCXuY1Hko\/uayjybUcryqyS4Jv1d\/kXeM00XmTl4VwAAHxaP2qPtr1IwUUkczrTbvc9\/NbAf9tF\/pFWyojnZ8WQcv4ewZuXw8ZvJKASo20yOoHq0gW9VUglbz9TKjVmovXfL\/wCmTvzWwH\/bRf6RVlBI156fEk4DJsNAxaKFEYixKixtzt7wKlJIrKcpbWT6kqKAUBFzT9DJ\/CaA4jFcx6j\/AGoCNiGIRvAjf8azrdRnVgfxEO\/5FZxXxA+E7Ls1VhJrvqvtp08rH941nXrOnayO3krk2GNc80mrW2dt\/wBiFheJsZJh3xASHShYEEtq7ujcC\/L5Qb\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alt=\"1\u00b0- Part\u00edculas Fundam. - 2 - Desde el Fot\u00f3n al Universo\" \/><img decoding=\"async\" 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\" alt=\"e)- LOS FOTONES - 1- S\u00cdNTESIS de la TEOR\u00cdA TIEMPO-ESPACIO\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">fot\u00f3n<\/a> tiene una masa de 1, una carga el\u00e9ctrica de 0, pero posee un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> de 1, por lo que es un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">bos\u00f3n<\/a>. \u00bfC\u00f3mo se puede definir lo que es el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a>? Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> toman parte en las reacciones nucleares, pero el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> total de las part\u00edculas implicadas antes y despu\u00e9s de la reacci\u00f3n deben permanecer inmutadas (conservaci\u00f3n del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a>).\u00a0 La \u00fanica <a id=\"_GPLITA_10\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que esto suceda en las reacciones nucleares que implican a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> radica en suponer que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">fot\u00f3n<\/a> tiene un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> de 1. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">fot\u00f3n<\/a> no se considera un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">lept\u00f3n<\/a>, puesto que este termino se reserva para la familia formada por el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a>, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">mu\u00f3n<\/a> y la part\u00edcula Tau con sus correspondientes <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">neutrinos<\/a>: V<sub>e<\/sub>, V<sub>u<\/sub> y V<sub>T.<\/sub><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/www.nodo50.org\/ciencia_popular\/fotos\/vacio.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Existen razones te\u00f3ricas para suponer que, cuando las masas se aceleran (como cuando se mueven en \u00f3rbitas el\u00edpticas en torno a otra masa o llevan a cabo un colapso gravitacional), emiten energ\u00eda en forma de ondas gravitacionales.\u00a0 Esas ondas pueden as\u00ed mismo poseer aspecto de part\u00edcula, por lo que toda part\u00edcula gravitacional recibe el <a id=\"_GPLITA_8\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">La fuerza gravitatoria es mucho, mucho m\u00e1s d\u00e9bil que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a>.\u00a0 Un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">electr\u00f3n<\/a> se atraen gravitacionalmente con s\u00f3lo 1\/10<sup>39<\/sup> de la fuerza en que se atraen electromagn\u00e9ticamente. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a> (a\u00fan sin <a id=\"_GPLITA_11\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>descubrir<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>) debe poseer, correspondientemente, menos energ\u00eda que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2011\/03\/11\/%C2%BFque-sera-la-materia\/#\">fot\u00f3n<\/a> y, por tanto, ha de ser inimaginablemente dif\u00edcil de detectar.<\/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=\"Curiosidades sobre agujeros negros - Nada puede escapar de la singularidad\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR82DtqQxnZAnU4zGG31rgccHchoSUYaVLo8Q&amp;usqp=CAU\" alt=\"Desentra\u00f1ar los secretos de los agujeros negros | Research*eu Magazine |  Issue 67 | CORDIS | European Commission\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQEw0xbgGhouG_lgYuod9o8ltQcsPgkyG5Zug&amp;usqp=CAU\" alt=\"Im\u00e1genes de agujeros negros cinco veces m\u00e1s n\u00edtidas desde la \u00f3rbita\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR7Qsy1MmZ_D4UThKK8t01JLnOCVp7gqsnO2Q&amp;usqp=CAU\" alt=\"Mensajes desde la cuna que vio nacer a los agujeros negros\" \/><img decoding=\"async\" src=\"https:\/\/static1.abc.es\/media\/ciencia\/2019\/04\/10\/usdfds-kySB--510x349@abc.jpg\" alt=\"Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Tenemos que volver a los que posiblemente son los objetos m\u00e1s misteriosos de nuestro Universo: Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>.\u00a0 Si estos objetos son lo que se dice (no parece que se pueda objetar nada en contrario), seguramente ser\u00e1n ellos los que, finalmente, nos faciliten las respuestas sobre las ondas gravitacionales y el esquivo <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"2017 septiembre 07 : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Alimentando al monstruo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 Imagen de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> en el n\u00facleo de una galaxia arrasando otra pr\u00f3xima- NASA<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La onda gravitacional emitida por el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a> produce una ondulaci\u00f3n en la curvatura del espacio-temporal que viaja a la velocidad de la luz transportada por los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a>. Tenemos varios proyectos en marcha de la NASA y otros Organismos oficiales que buscan las ondas gravitatorias de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, de colisiones <a id=\"_GPLITA_15\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> estrellas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#\">neutrones<\/a> y de otras fuentes an\u00e1logas que, seg\u00fan se cree, nos hablar\u00e1 de \u201cotro universo\u201d, es decir, nos dar\u00e1 informaci\u00f3n desconocida hasta <a id=\"_GPLITA_14\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/07\/04\/%C2%A1fluctuaciones-de-vacio-%C2%A1materia-%C2%BFuniversos-perdidos\/#&#8221;>ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> y sabremos \u201cver\u201d un universo distinto al reflejado por las ondas elecromagn\u00e9ticas que es el que ahora conocemos.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a1Sorpresa!<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div>\n<div>\n<div><img decoding=\"async\" loading=\"lazy\" title=\"\" src=\"http:\/\/ep01.epimg.net\/sociedad\/imagenes\/2014\/01\/25\/actualidad\/1390664748_232031_1390665071_noticia_normal.jpg\" alt=\"\" width=\"560\" height=\"373\" \/><\/div>\n<div>\n<p>\u00a0Por aquel entonces sde publicaba:<\/p>\n<p>El f\u00edsico Stephen Hawking da una rueda de prensa ante los medios gallegos en el <a id=\"_GPLITA_0\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/sociedad.elpais.com\/sociedad\/2014\/01\/25\/actualidad\/1390664748_232031.html#&#8221;>Hotel<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> Porta do Cami\u00f1o en su visita a Santiago de Compostela (A Coru\u00f1a). \/ Andres Fraga<\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las 15 mejores frases de Stephen Hawking\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<\/div>\n<\/div>\n<div id=\"cuerpo_noticia\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Stephen Hawking y los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> est\u00e1n indisolublemente ligados. No es que los descubriera \u00e9l, ni mucho menos, pero sus investigaciones e importantes aportaciones sobre estos ex\u00f3ticos objetos predichos te\u00f3ricamente y detectados (por sus efectos) en el universo se remontan a trabajos clave de hace m\u00e1s de cuatro d\u00e9cadas. <a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/sociedad.elpais.com\/sociedad\/2014\/01\/25\/actualidad\/1390664748_232031.html#&#8221;>Ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> afirma que no existen los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, al menos como se entienden habitualmente. Esta semana ha presentado un art\u00edculo, una prepublicaci\u00f3n que a\u00fan no ha pasado el proceso normal de revisi\u00f3n cient\u00edfica, pero que inmediatamente ha ganado notoriedad. Lo firma \u00e9l solo, tiene cuatro p\u00e1ginas (una de presentaci\u00f3n, dos de argumento y la \u00faltima de referencias) y lleva un t\u00edtulo extra\u00f1o:<em>Conservaci\u00f3n de la informaci\u00f3n y predicci\u00f3n meteorol\u00f3gica para los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.<\/em> Los f\u00edsicos presentan habitualmente sus art\u00edculos en la <a href=\"http:\/\/arxiv.org\/abs\/1401.5761\" target=\"_blank\">web arXiv<\/a>, donde son p\u00fablicos, antes de someterlos al proceso de evaluaci\u00f3n de expertos obligado <a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/sociedad.elpais.com\/sociedad\/2014\/01\/25\/actualidad\/1390664748_232031.html#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> su la publicaci\u00f3n oficial.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 0px;\" src=\"http:\/\/www.elrongroup.org\/im3\/clip_image004_0035.jpg\" alt=\"\" width=\"341\" height=\"563\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que, ser\u00eda una enorme decepci\u00f3n si se confirmara que los Agujeros Negros no existe. Es mucho lo que de ellos se ha escrito y muchas las horas y estudios e investigaciones que han sido realizadas acerca de estos ex\u00f3ticos objetos del Universo. Me pasa con \u00e9sta noticia como con aquella en la que alguien dec\u00eda que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> no exist\u00eda. Ambas noticias, la del <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> y la del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, me parecen disparatas, ya que, si no existen lo <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> que es la Luz y cu\u00e1l es su cuanto. Y, en relaci\u00f3n a los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, \u00bfen qu\u00e9 se convierte una estrella masiva al final de su vida? \u00bfQu\u00e9 hay m\u00e1s all\u00e1 de las estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>? \u00bfQu\u00e9 son esos focos de radiaci\u00f3n que se detectan en el centro de las galaxias y que atraen hacia ellos descomunales cantidades de materia?<\/p>\n<p style=\"text-align: justify;\">Entonces dec\u00eda:<\/p>\n<p style=\"text-align: justify;\">Tendr\u00e9 que leer el art\u00edculo del Se\u00f1or Hawking pero&#8230; \u00a1Tengo mis dudas de que acierte en sus predicciones!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F01%2F05%2F%25c2%25bfla-naturaleza-%25c2%25a1la-maravilla-de-las-mil-maravillas%2F&amp;title=%C2%BFLa+Naturaleza%3F+%C2%A1La+maravilla+de+las+%26%238220%3Bmil%26%238221%3B+maravillas%21' 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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Estan interesados en los estados din\u00e1micos, patrones, formas y estructuras complejas que aparecen de manera gen\u00e9rica de la competici\u00f3n entre ruido e [&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":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10509"}],"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=10509"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/10509\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=10509"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=10509"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=10509"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}