{"id":10488,"date":"2022-03-03T05:53:43","date_gmt":"2022-03-03T04:53:43","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=10488"},"modified":"2022-03-03T05:53:25","modified_gmt":"2022-03-03T04:53:25","slug":"todo-tiene-un-limite-las-teorias-tambien","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/03\/03\/todo-tiene-un-limite-las-teorias-tambien\/","title":{"rendered":"Todo tiene un l\u00edmite. Las &#8220;Teor\u00edas&#8221; tambi\u00e9n"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Conferencia virtual: Universos paralelos | IICTA\" \/><img decoding=\"async\" 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\" alt=\"Es la teor\u00eda de cuerdas una ciencia? | Investigaci\u00f3n y Ciencia |  Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTn0WwhH8EQElHIjEZhNXbC2KMD9DExV1_PNQ&amp;usqp=CAU\" alt=\"Noticia - Cient\u00edficos demuestran que es 'matem\u00e1ticamente posible' viajar en  el tiempo\" \/><img decoding=\"async\" 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\" alt=\"Simulan el fin del Universo y de todos nosotros\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Unas son teor\u00edas bien construidas y otras simplemente conjeturas de lo que podr\u00eda ser<\/p>\n<p style=\"text-align: justify;\">Universos paralelos, teor\u00eda de cuerdas, viajes en el Tiempo, el final del Universo por muerte t\u00e9rmica&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Poco a poco vamos pudiendo explicar las cosas y, los adelantos continuados del saber humano, hace posible que las teor\u00edas de hoy, no sean las del ma\u00f1ana, toda vez que, cuando se descubren nuevos datos y nuevos sucesos, nos hacen tomar tambi\u00e9n, caminos nuevos que nos llevan a la b\u00fasqueda de nuevas teor\u00edas. Lo cierto es que siempre andamos a vueltas con las teor\u00edas, y, tenemos que ser conscientes que las teor\u00edas tienen unos l\u00edmites que est\u00e1n <a id=\"_GPLITA_0\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>bien<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> determinados. Veamos:<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 0px;\" src=\"http:\/\/nadamasquelaverdad.files.wordpress.com\/2011\/01\/universo-vivo.png\" alt=\"\" width=\"543\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Unas nos hablan del &#8220;universo de lo muy peque\u00f1o y otras, del &#8220;universo de lo muy grande, pero&#8230; \u00bfCu\u00e1les son los l\u00edmites de la teor\u00eda cu\u00e1ntica y de la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>? Afortunadamente, hay una respuesta simple y las unidades de Planck nos dicen cuales son.<\/p>\n<p style=\"text-align: justify;\">Supongamos que tomamos toda la masa del universo visible y determinamos su longitud de onda cu\u00e1ntica. Podemos preguntarnos en qu\u00e9 momento <a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> longitud de onda cu\u00e1ntica del universo visible superar\u00e1 su tama\u00f1o.\u00a0 La respuesta es: cuando el universo sea m\u00e1s peque\u00f1o en tama\u00f1o que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>, es decir, 10<sup>-33 <\/sup>cent\u00edmetros, m\u00e1s joven que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a> 10\u02c9\u2074\u00b3 segundos y supere la temperatura de Planck de 10<sup>32<\/sup> grados.\u00a0 Las unidades de Planck marcan la frontera de aplicaci\u00f3n de nuestras teor\u00edas actuales. <a id=\"_GPLITA_6\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>Para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> comprender en que se parece el mundo a una escala menor que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a> tenemos que comprender plenamente c\u00f3mo se entrelaza la incertidumbre cu\u00e1ntica con la gravedad. <a id=\"_GPLITA_7\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>Para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> entender lo que podr\u00eda haber sucedido cerca del suceso que estamos tentados a llamar el principio del universo, o el comienzo del tiempo, tenemos que penetrar la barrera de Planck. Las constantes de la naturaleza marcan las fronteras de nuestro conocimiento existente y nos dejan al descubierto los l\u00edmites de nuestras teor\u00edas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"F\u00edsica en tu bolsillo - \u00a1Unidades de Planck b\u00e1sicas! Al dar valor 1 a las  cinco constantes fundamentales, las unidades de tiempo, longitud, masa,  carga y temperatura se definen as\u00ed: | Facebook\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSqg0rg0kLW51EJ7-hiBfkgZYtGADKjJ8xveQ&amp;usqp=CAU\" alt=\"GAE UNAM: Gravitaci\u00f3n y Altas Energ\u00edas - Cuando uno empieza a estudiar  f\u00edsica, seguirle la pista a las unidades parece primero algo molesto; pero  pronto se vuelve una herramienta crucial. No tendr\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Algunos pensamientos han dado sus frutos y se convirtieron en armos poderosas<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En los intentos m\u00e1s recientes de crear una teor\u00eda nueva <a id=\"_GPLITA_8\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> describir la naturaleza cu\u00e1ntica de la gravedad ha emergido un <a id=\"_GPLITA_2\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>nuevo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> significado para las unidades naturales de Planck. Parece que el concepto al que llamamos \u201cinformaci\u00f3n\u201d tiene un profundo significado en el universo. Estamos habituados a vivir en lo que llamamos \u201cla edad de la informaci\u00f3n\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Big Data: \u00bfD\u00f3nde se almacena tanta informaci\u00f3n? | Grupo Fractalia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRNpxX4QtsMoPNM4L_AZ35QTNhSInj-mdxy7A9L_dKl9z1iPsF3hQF83UB_eSKxdwK4g4g&amp;usqp=CAU\" alt=\"D\u00f3nde se guardan los datos que hay en Internet? | TRIBUNA HACKER\" \/><\/p>\n<p style=\"text-align: justify;\">\n<div>\n<div>\n<div>\n<blockquote>\n<p style=\"text-align: justify;\">La explosi\u00f3n de dispositivos conectados a Internet supone la generaci\u00f3n constante y en tiempo real de incre\u00edbles cantidades de datos \u2014<a href=\"http:\/\/www.fractaliasystems.com\/como-cambia-nuestra-vida-el-big-data\/\">Big Data<\/a>\u2014 que, una vez analizados, se convertir\u00e1n en informes estad\u00edsticos, modelos predictivos y nuevos algoritmos capaces de detectar y adelantarse a patrones de conducta de los usuarios. Pero \u00bfD\u00f3nde se almacena tanta informaci\u00f3n?<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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VI\/d+Yppx0+yTzH0pTaGnpSVCQ+RuVKf4o7hnEltuC6Hu7ldz3WA0PiR6UwuPYvPuCOxAloQ51VtpgEzlrnGufn8+lWDLOmtCrUNZ5qPcS4sLJ2AzfiC4kb0lTw4ccQkGIsmPEsALd1lU6A6Tv8RvWV\/COhhxHlBBA00OtCK\/QxpTQcbZic6gyjL3dPfncHpPyFO\/yyKYaNRDidZAGEjiQZ1DfBRd5rQI0vQoO9kDMFJYAkKeonQxA3HUCibOjEjkRHpV79yyxtBe73YuaZe8FHodQfjWNuZPjA9akDi1bflEOxC4jj3uRmFa23aG4FVnBykiVGYGSOhkiDyoe\/gmQMSywIA13zDcDnEifMV69sBmGXLBOjNrG43PTw15b1pbMAgFYjaM3MHSB1A18KqTjcXk58IyAGy0ZpQC3I27yVbKLpOx367DbXfnUCFIAabbNJ0G6hgJ5g946c58qMwVhWA70bEbQe6NJO3KqXrRBWeZ27uxBIJy\/nXxokEjh9rg6DZUvKAfZkssgEwRBjxOkmfgaLwwzaBV89D8JP4VndtAER+uJAJymPSCdT4jWrIe8SBGVZK6wu86Zdf7jXSmAIN0huLLo8CHygEi2NSrEQW2kAlcp2nTXejcGsHW53G7rS6Firgo3dzhtA3MEiNq14MiXbedAqH72RFQoZJgs94KQRG4I123p3w\/DltCdxH\/AKMz0DlGZQDIAWSSJrQLcFje+RvC5vD4Vty0sJBJOV56L7UBvL40VicKSACxIyr\/AIns18j7QS3Ua7V0VvBnviCZmRrBPvar2JHM7wfEVXDYIgkqOUSC08hv2bkf5TpqdKJzskFTRK5iypCtFyCxCjMQkKveZQXu90Em1znu7VlkI0FwSNcpKuDOwXLIOvT4TXWpgyFJkiZA0Rgf4blmG0A2IOm1LjhcxgksP1T2bDXeVDoSo3EAjWI0Fc6cgix8GSuJ4ijZizoAZ1BXKBPTMAY15mk91iSMum8wCYGpJieQn4U34zdViwtquVRJZV7PNPONdiI315UvuAHKACok94TLArERlE8+sgxWepsC208pKFuAd0WiSSIMjUHYjXfTmOulVW2qxDS06kxHkNdfOiMRZGkDTzBOm8yBr4VumGG7NBB2XJrI025SV18aXCQSe9iYuEXSxcNmMAgHJOvPkAPEkiibdlEtMLhVmfKygbg5Wy69O9rPQR45sxGgYDuDWD1kEEbbCsWQcgp9Y38NOnL8RKYdnfunMu1wN2a8u4hmt5CAFRWiN9dTJrPERFXv2CEJylZXmZmcxBHhC\/Lxq+FuW803PdUiRBO510HhSvdJJ59ZPyjIDZHohhZDZQksW0IiYYloXUdADud9+ntzBkEK0AkjbfWCPDY0Xf4uFPskgC6txZ0Gg2Kjx8aW4nGNcaWImANBA0AA+QFU8O6k2oHVW4mxJGRmxjhEg7TqQaajjMQON09xOGsWltEkZpQkEyxXKHMLyEyNuQrDjXFrdyAisYL6nQQ2UiBvpFI2I+dVZx4nf+1QpEsNN2LSZig7cWc5g2sNnGCFZ4YSHOJJHyikxjhpVik\/qkrpoYka8hR\/B\/8AE\/hP4Uoa9OgAA\/1\/rTbgv+J\/Cfwq3muq1A95k7TmqVAA0oq4O83mfqalatufM\/U15TKaF+0A9jb8x\/KaVJv6U3+0I9jb8x\/KaUWt\/Sp1fy6J6R0Oqth8KbkBVJPgRrEnmegNUOEbfK0Ax7p3Gp1HhFFcKxwtOGKltesdfxM+lMsJxlFVgyvJdjpEaoyDcjmaFZrW08VOSYbb9Rc4O5BoaeZEnICrUqtJwtnmucINRWM10y8SsNccv7rFSAyyeYMxMHf40t4fastci4QFg7tl8tfOKDKZLXuNsLWu4y2S0bS06J37MkW1jBLmkQB6jLklyt3q1e4QZ6H+k1rcsr2wCmRmMHfQTFZEzm9T8f8ASmqUnMMH3nUD7EKgINwjcPxM5mzgPIM8umsbTpWn6SjBjJXvjKpmIYgHwECOfKhcPgHYFlWQQeY5RP1FY9iwBlSOW3j19R8aGMkcgOAER6NA4WU8LJsb7j8ZJvYcZYGsROxIEDrPTlV1uEsg1idjJjQ9aTiQcwJ1JH59Kf8AEsWwC6AsD3dOZBHL0+NUY6Wnckc2HAbV7dElYBHeGhj5es1nctPLZgAY6D9rf+tbtibZtpdJKgkEg6wRMxG+oNEOnvfem0CDvprqPl8athB73FSxEd7wpwrHXMNdzptsyyRmWM3LbrP+ldth+Pg94ncSDDE+skzpHwriXTf8\/dPyp9grXcXyqlORZRqhp0iLo88Yedh8F\/8Ar51pe40fug+MhDr4aH8mhOyqdlVZKhhbsR2G41CkNppoAN\/MqJ6Uo+0P2huOnYpoGgOe9GUx3QCSNZJ2ok2qR8Qt+1PmPolI8khUpsbOSTdiY2juAxHnrPxqz22hCwjXSIGkGYHKjFUZTpp2Ynw96q4l0Vra3G1JnqdsonzJAqGEAd7VqxSe9iExFwxKyIO535a6VRXMzvtJMHxnvbelW4nj+zcZFlUhmLa76AeGx+NC8fvsWXXcHbQco286Rxid0d+6ZoJgQvEvW9SXIKqMsTJK7beJFYvxIZSESCQozHeQSZHnpz5UC1k90AEk9BO8VvZ4fcZSQukqJMDc6fUVJtRzbjUQZ2EZX43jaqlrRcn1VLmMZ92mAAOWgmPqfiaw1yt+d62u4QrmmNGynz73\/wBTV7FoFXkxCgjbeQOfnXFjseA529Yj3ngnloFskDcavASab37GHFpSCC5jMM0ke9OnLYfLrWtjFWBZywO0P7Bne2fejoD8PGj5NmkkXfgO0CYLz+kZ7xBslFbY05x9pUuFdtQrECSSFJEASdY6CtP0FgqsymDMagTET47mnlzjtvIVC3NUK\/dAE21TqdJX50vxPEwyIpX3M2s7hoO3KIFJ4QCpBrgtvca4wuM6\/wDWGjnPCbKtZ2bI57j8wtsDwAuuYsiglo3ZgLepPLqBWfATNz+E\/Va9scfuKoVVt6FoJBJhtwdan2fX2n8J+q1zGuFd3\/HFo8JMTYHLDnrlL\/Vh3mZaup+ITGNT5n6mpVmGp8z9TUrRC5DfaJfYW\/MfymkmH5nwroePL7C35j+U0mwlmRpz0HiTUqo0+QVKZhiBYrzmfDaKoWHKZpvc4K\/aKukuFZTOkMC3TeBWFrhbO2RSA2u507oJIEDfQ1MMcWGoMg3GT+m+lwsehVPOpxM70uzeNeTTXBcHa5MMogxrOu8R6x8a2\/8Ax9swUunekg68tfprS1SaVR1KpZzQSRrADcRP+N0D4im0wTdKLJ7wrd2GvqaJfhxR1BaZZ10GxTQ+czWJsAtA6\/KmLSBzI5jNEPa6CFazi3TRWIAB08CQD+Hwr0464QQSCCQToJmQeX7oo3EcJVTrcBORmIEaERA31k\/SsrmAtgFhckiNBH6wH0k01\/LDhkfsfupB9I3z5LAvoDE+1mOu+nzFO+JMrPhyFygsD6lkI+RilP6IJkkhSYBG8nXT0iun41gEKottmkNCk6QQCV1j9kVamHYSe7H0SPc3E0X1pX2akWV5HEMIOxGdoFCMCq51bVLaKvLR1cf0PpXQ4ng6izatKWDKyw\/7WuseZJrzEcEtlohsqWIifeIDoCfEAn41Q0XZcFNtVoznX7\/MwlCYi6CV7rgMVE6HugLJI5w\/+Wu44UhazbaIlQY6SK5tuAINZedyc0ScpYt5kqD6V2nC8OFs21GyqAPIaU9JjgdJSrvaQIVOwqdjR4s1Oxq6y4kuNmuN47jXF9wqDundjMwADoPEV9CNquP41wRHvuTm1IkBo3Czp6mpVWuI0Veg5oJxLmGa40B30Yi2QNBCwy7eR\/6q8ayuXUzlW2AeejXgI\/6RTccDTKx74bslYGdmJzE+uQfE1piOC25sasFACsObFJdT\/MPWoeU7P5nXC1+c3V7bkp4sqhsTvGVN+sP+NU47eGVFCAEqdef51+VNuOcJV7iMGYK0LcHPQ6EddCd6G+0uGtF7QVm1BGvnpy8vjRfTOkO85Sse04M\/4ACQNi2QJkOsDkD06+Qqox9wLGc5ZXQQNRqPhlomxgUI775Y1ExqCVA+R+Verw5Dtc+8o5fezSd+Uf5qzta58xu+I6Srl1MG49Eua4WmSeZPnr\/WvC3dPkPrTLF8OFonvhhA5dc3j+z86xwXD85ZZg6QYmQSBUnP0cZyieUJhVZhxakrJqBqcDgTQhzjvlQNDpmnf4fOpf4EyKXLoQI01nXL4ftfI1x0XimbOJgDaZwx1kcVw8TSJjEk+arhlnWflRrcMYWw5IgtAGs7eW21XucJcBDp39FGbWZC66aCSPnVDQqRcayObQS4csLp4FN5tMa9vp2UuYjSPCZ686efZ3\/FP7h+q0PjeDNbUFis5iujg6p731FF\/Zoe1P7h+q11DSw1B+JmDqMG\/RTqVGvYS0yjro7zeZ+pqVe4O83mfqalaVFV48vsLfmP5TSRL8FTEBSDHlrT7jw9hb8x\/Ka5110qVcaV8o+E1K7Y4o27xuXRwBKIqgHUSoIBO3WaFt8SKvnXczuJ3kH60uyr56fOvREika8tbgGRbhj9Mkxwlx6lWFCmBACMs8SdJyGJidBymNx41Q8TulgS7SNAZiAd4ihmH0qWLZLAASSQBQe41Hl7ruOZzJ58LcJ3p8Dc4W\/aMbiySekkneZotLereleHhlxbqB1yl5iSOQkzExoR8a3s2+83kPxrmEPyvf6Uy8HI6vlB2Cdf3fxFSyNG9PrTjBPh1DdzM0DqdO5mEHTeRtVL2K7sELbWAB13Vthr90cqcgzfvvJL5hJgN+PTNe3cIXRco+8szp91P6iutxuFg2tQT2m38L\/n0rn8PZDi0rKxDXUzQYgFVzH0Fdxxlki1lEHtZ8Yy3B9a102aDjw+VirPIe0cUFj0XuBQf8VdT51Ly965ED2P4tTzi921lQAa9sn1q2MuW+1uE7fo\/wA5aPlWo5m2z5WNr7C3dlzl1ND5f+N66rAJ7NfKlXEMdZRRPMKIHObV1NI3aWBjw+HZ4G9aFtR+yJmN+dTLtUIkkgJVkrzJT8XbfhUN234UMW5LKQFBXN8UT2x05r\/KlfQTeteFcnxvHWVxQB++FM\/tCQwXxyopjx0rsW1O0nUubVT2ba\/\/AK6f\/KtsUBNnQRmMxp9xqZi7b7J9p\/RbUbRMXJorH3LfaYaRoGaf+23OnPDZ7oeZfLb7LncfZUtbymAWEluVIPtNgG7WwRBE6kHoyf1rt+MPb7Wzl93MJ+f9qSfbOymey6qxZXymDAAkGTG+opKrSWu4hWovOJsbDnzXDcRTaNuzB+a0Ek5G8x+NObuIylYK621gNzgq2\/8ACKut+0VPa2ss9OZJ0MrExr8awPbBkL0PMc0ZT3sSFBIb901riGKqSpI22McweXlW120sPk2yD4wCfnNe3sI1wFUEnpIHMdaFSmW\/lsnlE\/zsKpjFiUE2MuLEO\/d1AnYidh6n41p\/ta6wysxIMSIHIqd4\/ZFZcQwro0OpUx+JHLxB+FCKKlNw7ZcH1kHjeycMY4TAKYPxBsgtmMoJI01kiN+lEf7XkWwR7hBB695WM6\/s\/OlVwfX+lQxHPwq3n1DadZPNwIceYc6eKBpMOrs2PonXEeMC6Iyx3nbf\/iRPLqK3+y6+1P7h+q1zyqJEH86f3+FdL9mV9q37h+q0KJhrKTRDWzA4mT6qNSm2nTLWiyMuDU+Z+tSr3BqfM\/WpWhTlTjq+wTzH0akAtE6Dc6DzOldPxpP93TzH0akaDKQ3Qz8NaSsDPL4XUnQ3qhG4BcCZ2KjS2YBkxc907Rt40W3BEFpXzMWYKY0A76lo9K8xXGSy5IERbByiT7Maa+ZNBNfcxnbQQACegyiBttpWbw+OGOqRIfiIzBZDdHmQ7fcZ5Bm\/\/Q6C4gbhrFvtOMamFRSFW3Mcu+QZX7xmPv8AypZicdNwMo\/V355QASQOsUDcur0JO3QVVHdtFEDw0+dP4VzvDCGOJN7nPSwzy0B63Kal4fCNIknfy\/ZMcVjrly4rMwGUnLGm+hj4CibFo5m8lP8ANQOH4WxOc6cxXRYK1Nxx+yh+Ob+lNSpQAAIH8oPLWiG7Pn7XP4TDXrvdVcs7ACP705w\/2ZVVL3GBMju8zqw+WU\/EU8V4y5ABl1HnCg6eaz61i8mZ1rWPDtaBNz9n4hZ3eIqOy0R6qvBWypI55Rr+7bb8BR2MJbISf\/U39G\/r86w4Uii2JG2XTx7JN62xtwnJt72w\/dI\/AVQD+ko\/7lgisdcAyR\/xFk+o5fGsMbigjNJGqhSd9SToOp1+dZ8UxSKCZhUILseo2A8SY0\/tIPDMMcSyXWUqiSVWd5OjHqY511SreG52XU6ejidl3+yK4PhWukXrgjTuoTtqYPnEfCu0svoP60st2oEACmNkaDaua2FKo7EVuH\/M17n\/ADNUE+FTXwp1NWL\/AJmue+0mC7UHqBoRuN9R4iafGfCgcQutBwkQUzHFpkLj8JjWHaW3HeyhB+2IYhk8fekU2vXNbOoZcxjX9kz5UF9ouE5hKnKZzKw+6w\/ChMHxAO5XLle27Eoea6jMo6wQSP61Jry04XLUWh4xN59E1x2pTLr3hpUu3ydDrOnzB\/Cs8VdE22Q\/eBHhvW0hiJgGRqOcdfGrg3MKJyEhc2vCUvQGIBFlSPgdB5xS3E8BvWdUJjUDpoYMcjT22moI\/wCDb\/Gi7d492YIUyB56ms4osdnbs\/MLT5z25GRsK4tA2S7mQKQhMgRPpReKdreqGD4+BWnfGra9hdZRByRHhlIb5x8aX8bwJcBQN516QRUX0oludh69xxnYrNqh8SISrH8QZ2DOBoIkbbl\/xphhL2HuOxuKveCBcwiIABEjbYek0lvYe5bHP6jnWIvj7y+q6fKoVHufSFJ0gAQNUAua63No5SNaqaDS2G24W2H4T9uC2rlxlUkKqgrBzSYtdeUsaA\/2GzPcW2QRbLCTpJDm2I330rC3eMyjQdeZBIgCi8LxV7Zctu8liRIJJzE6c5+tI5pDXFtzhYG\/3DCHE\/3NDjc5u5qeGsz8XTYWPKfnqhMRwu5aILrA7QqNjJXeIPKnn2ZT2rfuH6rQ+L4kt3LAg5nY6yPa5T8QR86YfZpPaN+7+IrR4dhFOm5\/5HFI2QYGs5i6Vz3mn\/UEFWvDvHzNStL47x86lVSIzilucOnmPo1JblnunyP0rpMak2F8x9DS1sPKkeB+lO9slIx0dVw5xDHbTwFXs4Vm5eprobX2fNsKXEZgGGx0baugfC2LdlcqjOyWz1aSCW15Das7fDuhjnZOMTnxPAX6K9TxjGkBgmdnquXwHAC+ZzHd1M+fIetPcPgLVlwDDACdRzKyO75kfCojkAgbMIPlv+A+FZ5POtjqVJhcG3BBEnO4F9xBxRuKzvc+oSHG27l8yvOJOGzsojcgdJ2o3A2vaXP3LZ\/noO9aJUwCTHSmvDl9vc\/5Fk\/Hta4kucMXdo9gg7RaQNn7LHC4bPzyjmT5E\/RTVrjplyqNdyeew08pmtL7lySRExoNtBA89KyXD6FtgI8zP9p+FUggTw5HX3uUrm7ir8NtZrQJIAGUkn\/lp86pi8SoGbQJaJLMecyAPFtRp\/UV7bUdgpLBEARmboOyTbx1pTYu\/pfaWlUraGQJAPJsxLH9YwPj5ms73wI6e6qxmJ2ImwjlkOqvw4tjGYFYsGAqnwYMSepJGvw11nscNhwqgDlXnDOHLbUKBEdPpR4s+FMxmG5zUqtXEbWCxCCi7YEVUWfCtks1RRUgVIFX7Hwqdj4GigsyBQ15RNGmzQ9yz4UEZQV20pBB51yvGOHspZ7f+IFIVhzGh6anSu1NnwoTG4IMNtRtSObIVKb8JXG8J4oLg92LiGXTryLKv1HXzEubSK5DoRoQSs7AnTL1G1J+I4Hsme\/bBFwIykATroQY9K14Li1vZXTRgw7W3tuffTqDufXnulNxBwnP4laKjMQxtt3lw2FaYa4FZMwkCzb08wQa3bDKVLIZEkQd4AmfrWYsZmEHUWEMdfe\/AGvUSKuwTn3r+SVI5yDdB8QUfo9\/wtn6GtuK9108c3yymtOMNmw98xEWcunOOde\/aFPaWh+\/\/wDGkdIM69E8DPwUzDMTv9gsMQ1p7agKAw0blI8+dLuI\/Z1ZfLBCxJ297bTz6UQbdarcYAjcNE+m1CGuADhrJJ13cCegxRx3JhiZ+B67z31XI4nhjAaax\/rtQgd15n11FfQuG2rTFhcA1ECfNZg8jFLcdwgNcZFE+0KrO\/vFRrUX+Fmo9tK4aJnK0fGtXb4wYi14yuuVw98F1lYMjUeOmtdp9n7MO37v4iueucGKXQDoVuCR4gidtDXX8GtQzeX4iloMM3777zXeIe0t0diX317x86laXh3j51KdTlOHtzYX0\/Ghux0PlTVLXsV9PxrB7XdPka0NtB7ss03XO4nGF8giAiBR\/CAJNZKfX6VUDr8OVEYbDPcMIJ+g8zy2qZeGtubDoNavDWNtYBZ5vWiTh3ADMIBmJ8PD1FanDqttWnvFiCPARECpi8WzxOwGg9AJPwFWwlpBde7gRrtb1PpxSYiTo5a+SmOxChFyAAoCSepIHx1B+NMMCkXrn\/JtD\/3aS4gdxusU+wv+Nc\/5Vr\/zVAAA9f8A0lIDW27uENYRVCvc1BByqOZBA18N\/hQxY3mZiclsHvsNBpuqePU8tt9qYe2bssWy2lnO8xtuqHkBrLcuWuyXHcU\/SLtuzZVhZQiFUQWC\/eIJ0UcgfM67dUeASdthvvs4Z8FSnRJcTr9B9rzij3MRfbDp3bVtoI\/dAST\/ANOg\/vXacC4WtpAAI0\/JPiax4LwwAs+WMzFj4kmfh\/TwroUSKFOnBLjmUtarIDRkoor0VYLVgtWWVVFbKaqq1qoorlWak1epXIKk1m5raqMK5FDmoa2K1QrQXJRxTDT3gOWviK4Pi2DfDXBiLGmskch1kc1PP419QK0i4ng4J07pqVWmHBaaFXCUlsOblq3eTfIA6fegSAV9c2nPzo+xdS8qgQH0CsNmG2vjXNcTZ8K9p7YIVAV\/ZIJLZT9PpTa063k7ewDM+1tfeDcyB+t\/N57q1821i\/3+4VKtKQHDkdm497rLXGqewxIO4ttPpNG8ZZVu2mYSO\/I3\/V5UFcvBsNiI1m2Tm9Gn5\/SiftJ79r+P6LVXkGY1j3lSAk4Tv9gg7tnM5FoSCTlHhy38OtCvI0IIPwNbWbpRgy7iiVy3rnf7s7xvovKfIUSQZIsA2TmZI2cRdEuLM8o5pa35Ir2zfKsGGsGfh1rW7hXVQ8d07HlpoZ6UMfga4ktJbruD7EKtnCMwmuBxKNculgJcOVB1GZpZRrzn6Ux4dagt5D61zeHHfSf1hr6iuwwVrU0sS8vP6R\/iMI9As72BhMa\/hc7eXvGvK3urqalKryujRP8Ad09Pxoe4ndPkaOsj\/d0\/PWsToJ6a04OisZNz3rXIYPAZkuOTGSNOZ3+ERRGE4gbasqDViD5QG1\/zfKhXvk5o0VjJ9Zjz941mB8OnM+dMQ3A6nEgkG+YgNt\/kDyWktL5x9NmXyrg\/68vStbNsucq7n8NST6VbBYVrrQNBpJ6AkDbnuKna5D3TqJE\/EV0h2K9wJ5mY6+11xdm1ua04oi2R3TmdZLHlsIHxmmGHcdrdkwOxsk8tPbfCleAwDXzmYkWR7x53PAHknU89hzpR9r8ee1KWz3Ht25y\/fAzFR5d7bnWXFgbiN\/nP0Rp0cRDJvrPPuyz+0HGe2IsWBFoQAF0zxtpyQRp5SfB99l+BhBLak6s30AoP7LcBIh3HfP8AlH5+J+fd4ayAIA0Hz8aNJhJxvzT16rWjy2fyvbCR+FbCvYr0CtKxLyKtUirBaIQXi1cGoFq2WuQXmapmr3LXuWuXKuaqk1fJXhWuXLE14a0K14VriiszWV+2GBB50QRXkUEVynFMAGBtuJBriUuXcFfldR0Ozr0Pj4\/3FfV8Xhgw+lctxnha3UKka8jzBH5\/OtQq0ybjMLZQrAaJyVHuWrmHvX7WnaWjnXowGsjk2uvXQ+JYcYKZ7YubHPr092vnqX7mGa4h2YEOOTrrr4Hfy1Fd5xvDNdCvb7xtlpTmZgGP2hG3Oka\/zGHbaeq6tSwuAmxmDyEXQeOwRtnfMpOjdfPx50LP55itLWMzKBMrJjw5EfLatbuCYILg1U7+GpAn4VdsCmHFwMmP26\/SQEtgPN\/f7V7PESLZtkaEEA+cE\/T50OuBzI7ggZOXXWNPlWX5jrXtu4VDAHRhDDyII+Yp24cJbH5OBJ15jF1APPiuwYfwtJH36LLCE9og\/aX6iu74cmp8qS8Pa1dW2rDvW1McjK5WBHUabeddBgF1PlUKdTFiEZGPvms9SrisRBE99Fy95e8fOpVrw7xr2mV5XR4b\/AT89ayujunyP0r2pTNyWY5nvWuFB+NH8K4ebpkmEBAJ5yZgD4VKlR8S8sYSFo8U8splzc1bG4kKzC13RlCmNNon5jesOD8P\/SDmOllSVI53GGhH7KD4mvalUYMTRivYDlEewTDQpEjOyF+03GSzHD2dERlW4dpg5SoHJREePlvbC8ND3FuHUrbRQOhiAfOT6Dz0lSoM03EuWh\/9NgDdi7PBYXKI5nf+g8KYolSpWxeeVfJUAqVKKVWivRUqVyC9Aq1SpXLlKlSpXLlK8NSpXLlUivKlSuXKRUyVKlciqMlLOJ4b7w9alSgmbmuP+0XCRdQnZgND57enX+woW5xh8PiWf3rbSXXqJWCP2gCfpXlSslbRGJudl6FHS0XZXTniuCDIMTY1DKHZdg6xOYT7rx8edB4bGdzQyjQR+eW9SpWhmjDxmCDzzUWiRB1GEw4hw9Sva2vd1JXaAIEifPalM9fjUqVn8K4kQdRhQ8M8uaQdRha4I+1Tkc67cxIBrvcENTUqVoch4jUuZubmpUqUiqv\/2Q==\" alt=\"Data Warehouse: todo lo que necesitas saber sobre almacenamiento de datos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS5szAjI_wdHzcmy6gsLJAETlZNcMwvmOrN_g&amp;usqp=CAU\" alt=\"Centro de procesamiento de datos - Wikipedia, la enciclopedia libre\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Se procesan y se guardan<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hoy d\u00eda, casi toda la\u00a0<a href=\"http:\/\/www.fractaliasystems.com\/las-4-vs-del-big-data-actualidad-y-sectores-de-inversion\/\">informaci\u00f3n<\/a>\u00a0que circula por Internet est\u00e1 almacenada en centros de datos que contienen muchos servidores con discos duros de gran capacidad. Los datos almacenados se mueven continuamente de un centro de datos a otro y se llevan a cabo copias de seguridad para que la informaci\u00f3n no desaparezca a causa de factores externos impredecibles, ya sea por causas naturales, como por ejemplo un terremoto o un hurac\u00e1n, o por causas humanas, como un atentado terrorista o un fallo en el generador de una central el\u00e9ctrica.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Facebook announces 10th and 11th data centers at Prineville, Oregon campus  amid renewable energy fight - DCD\" \/><img decoding=\"async\" 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\" alt=\"Report: Flood of Data Center Builders Causes Housing Shortage in Prineville  | Data Center Knowledge\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los<a href=\"http:\/\/www.acens.com\/blog\/que-es-un-data-center.html\">\u00a0data center\u00a0<\/a>son servicios muy importantes. Las grandes multinacionales necesitan estos dispositivos para poder gestionar de manera \u00f3ptima y eficiente toda la informaci\u00f3n que tienen.\u00a0<a href=\"https:\/\/www.facebook.com\/\">Facebook<\/a>, por ejemplo, mueve 2.500.000 millones de contenidos nuevos cada minuto. Por esta raz\u00f3n, esta red social cuenta con varios CPD (Centro de Procesamiento de Datos) en todo el mundo siendo el m\u00e1s importante el situado en Prineville, Oregon (EEUU). Este centro destaca adem\u00e1s por ser muy respetuoso con el medio ambiente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQOuR50gTNlLBBO5GD-DMhq6VfK2BPZA1MU5g&amp;usqp=CAU\" alt=\"El creador de las oficinas de Google te dice c\u00f3mo dise\u00f1ar tu espacio | Foro  Econ\u00f3mico Mundial\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.google.es\/\">Google<\/a>, empresa tecnol\u00f3gica que ha transformado nuestras vidas a lo largo de los \u00faltimos 18 a\u00f1os, es de las primeras compa\u00f1\u00edas de servicios online que no solo construy\u00f3 sus propios CPD en diferentes continentes, sino que se encarg\u00f3 de dise\u00f1arlos, planificarlos y crearlos. Las instalaciones destacan por la mezcla de colores: cada tubo tiene un color diferente asociado a su funci\u00f3n. Esta caracter\u00edstica crom\u00e1tica permite a los equipos de b\u00fasqueda y mantenimiento detectar las incidencias.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, ninguna de las empresas citadas anteriormente es el data center m\u00e1s grande del mundo. De hecho, ni Google, ni Facebook ni tampoco Microsoft figuran siquiera dentro del\u00a0top five.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Chicago Data Center &amp; Colocation Providers | Digital Realty\" \/><img decoding=\"async\" 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\" alt=\"Digital Realty to Build Data Center Tower in Downtown Chicago | Data Center  Knowledge\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"https:\/\/www.digitalrealty.com\/\">Digital Realty<\/a>, compa\u00f1\u00eda que se dedica a la adquisici\u00f3n, venta y alquiler de\u00a0data centers\u00a0es la empresa que dispone del centro de datos m\u00e1s grande del mundo. Est\u00e1 situado en la localidad norteamericana de Chicago y dispone de m\u00e1s de 100.000 metros cuadrados y m\u00e1s de 50 generadores el\u00e9ctricos distintos.<\/p>\n<p style=\"text-align: justify;\">Actualmente existen m\u00e1s de 2.200 centros de recogida de informaci\u00f3n en todo el planeta de los cuales m\u00e1s de 1.000 se encuentran en los Estados Unidos. En Espa\u00f1a hay 36 centros, 22 de los cuales est\u00e1n geolocalizados en Madrid o Barcelona.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Empresaria Con Tel\u00e9fono T\u00e1ctil Digital Para Enviar Informaci\u00f3n Al Mundo  Fotos, Retratos, Im\u00e1genes Y Fotograf\u00eda De Archivo Libres De Derecho. Image  60500782.\" \/><img decoding=\"async\" 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\" alt=\"Negocios Utilizando El Tel\u00e9fono T\u00e1ctil Digital Para Enviar Informaci\u00f3n Al  Mundo Fotos, Retratos, Im\u00e1genes Y Fotograf\u00eda De Archivo Libres De Derecho.  Image 58375817.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La informaci\u00f3n puede ser empaquetada en formas electr\u00f3nicas, enviadas r\u00e1pidamente y recibidas con m\u00e1s facilidad que nunca antes. Nuestra evoluci\u00f3n en el proceso r\u00e1pido y barato de la informaci\u00f3n se suele mostrar en una forma que nos permite comprobar la predicci\u00f3n de Gordon Moore, el fundador de Intel, llamada ley de Moore, en la que, en 1.965, advirti\u00f3 que el \u00e1rea de un transistor se divid\u00eda por dos aproximadamente cada 12 meses. En 1975 revis\u00f3 su tiempo de reducci\u00f3n a la mitad hasta situarlo en 24 meses. Esta es \u201cla ley de Moore\u201d cada 24 meses se obtiene una circuiter\u00eda de ordenador aproximadamente el doble, que corre a velocidad doble, por el mismo precio, ya que, el coste integrado del circuito viene a ser el mismo, constante.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"irc_mut\" style=\"margin-top: 0px;\" src=\"http:\/\/www.islabit.com\/wp-content\/imagenes\/composicion-disco-duro.jpg\" alt=\"\" width=\"208\" height=\"393\" \/><img decoding=\"async\" src=\"http:\/\/www.solociencia.com\/informatica\/05041502.jpg\" alt=\"2014 septiembre : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los l\u00edmites \u00faltimos que podemos esperar para el almacenamiento y los ritmos de procesamiento de la informaci\u00f3n est\u00e1n impuestos por las constantes de la naturaleza. En 1981, el f\u00edsico israel\u00ed, Jacob Bekenstein, hizo una predicci\u00f3n inusual que estaba inspirada en su estudio de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>.\u00a0 Calcul\u00f3 que hay una cantidad m\u00e1xima de informaci\u00f3n que puede almacenarse dentro de cualquier volumen. Esto no deber\u00eda sorprendernos. Lo que deber\u00eda hacerlo es que el valor m\u00e1ximo est\u00e1 precisamente determinado por el \u00e1rea de la superficie que rodea al volumen, y no por el propio volumen. El <a id=\"_GPLITA_1\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> m\u00e1ximo de bits de informaci\u00f3n que puede almacenarse en un volumen viene dado precisamente por el c\u00f3mputo de su \u00e1rea superficial en unidades de Planck. Supongamos que la regi\u00f3n es esf\u00e9rica. Entonces su \u00e1rea superficial es precisamente proporcional al cuadrado de su radio, mientras que el \u00e1rea de Planck es proporcional a la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a> al cuadrado, 10<sup>-66<\/sup> cm<sup>2<\/sup>.\u00a0 Esto es much\u00edsimo mayor que cualquier capacidad de almacenamiento de informaci\u00f3n producida hasta <a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>. Asimismo, hay un l\u00edmite \u00faltimo sobre el ritmo de procesamiento de informaci\u00f3n que viene impuesto por las constantes de la naturaleza.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"George Johnstone Stoney - Wikiwand\" \/><img decoding=\"async\" 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\" alt=\"Max Planck y la teor\u00eda cu\u00e1ntica (mec\u00e1nica cu\u00e1ntica)\" \/><\/p>\n<p>Stoney\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Planck<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">No debemos descartar la posibilidad de que seamos capaces de utilizar las unidades de Planck-Stoney para clasificar todo el abanico de estructuras que vemos en el universo, <a id=\"_GPLITA_3\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>desde<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> el mundo de las part\u00edculas elementales hasta las m\u00e1s grandes estructuras astron\u00f3micas.\u00a0 Este fen\u00f3meno se puede representar en un gr\u00e1fico que recree la escala logar\u00edtmica de tama\u00f1o desde el \u00e1tomo a las galaxias. Todas las estructuras del universo existen porque son el equilibrio de fuerzas dispares y competidoras que se detienen o compensan las unas a las otras; la atracci\u00f3n y la repulsi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las fuerzas que mantienen unidos a los \u00e1tomos en una mol\u00e9cula. - ppt video  online descargar\" \/><img decoding=\"async\" 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\" alt=\"Equilibrio, estabilidad: el resultado de dos fuerzas contrapuestas : Blog  de Emilio Silvera V.\" \/>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRQ0BuUjQmTgGSuLWO8VDeJOzN9z3UDfCwV-uNgOXqJIsP5jQ5I\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><\/p>\n<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Puntos de Lagrange<\/p>\n<blockquote><p>Curvas de potencial en un sistema de dos cuerpos (aqu\u00ed el Sol y la Tierra), mostrando los cinco puntos de Lagrange. Las flechas indican pendientes alrededor de los puntos L \u2013acerc\u00e1ndose o alej\u00e1ndose de ellos. Contra la intuici\u00f3n, los puntos L<sub>4<\/sub>\u00a0y L<sub>5<\/sub>son m\u00e1ximos.<\/p><\/blockquote>\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 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"P\u00falsar: la estrella m\u00e1s densa del Universo | El Diario del Astr\u00f3nomo\" \/><\/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 \u00a0 \u00a0 \u00a0 La fusi\u00f3n la expande y la Gravedad la contrae<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ese es el equilibrio de las estrellas donde la repulsi\u00f3n termonuclear tiende a expandirla y la atracci\u00f3n (contracci\u00f3n) de su propia masa tiende a comprimirla; as\u00ed, el resultado es la estabilidad de la estrella. En el caso del planeta Tierra, hay un equilibrio entre la fuerza atractiva de la gravedad y la repulsi\u00f3n at\u00f3mica que aparece cuando los \u00e1tomos se comprimen demasiado juntos. Todos estos equilibrios pueden expresarse aproximadamente en t\u00e9rminos de dos n\u00fameros puros creados a partir de las constantes e, h, c, G y m<sub><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a><\/sub>.<\/p>\n<p style=\"text-align: justify;\">\n<div id=\"attachment_951\">\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<a href=\"http:\/\/cienciatraducida.files.wordpress.com\/2010\/09\/100909004112.jpg\"><img decoding=\"async\" title=\"100909004112\" src=\"http:\/\/cienciatraducida.files.wordpress.com\/2010\/09\/100909004112.jpg?w=630\" alt=\"\" \/><\/a><\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Ilustraci\u00f3n de la variaci\u00f3n de la constante. UNSW.<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u201cTras medir alfa en unas 300 galaxias lejanas, vimos un patr\u00f3n constante: este <a id=\"_GPLITA_16\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, que nos dice la fuerza del electromagnetismo, no es igual en otras partes que en la Tierra, y parecer variar de forma continua a lo largo de un eje\u201d. Algunos se empe\u00f1an en variar la constante de estructura fina y, si eso llegara a producirse\u2026 las consecuencias ser\u00edan funestas para nosotros. Otros estudios nos dicen que esa constante, no ha variado a lo largo de los miles de millones de a\u00f1os del Universo y, as\u00ed debe ser, o, si vari\u00f3, lo hizo en una escala \u00ednfima.<\/p>\n<p style=\"text-align: justify;\">\n<table border=\"0\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td width=\"184\"><em>\u03b1 = 2\u03c0e<sup>2 <\/sup><strong>\/ <\/strong>hc \u2248 1\/137<\/em><\/td>\n<\/tr>\n<tr>\n<td width=\"184\"><em>\u03b1<sub>G<\/sub> = (Gm<sub>p2<\/sub>)<sup>2 <\/sup><strong>\/<\/strong> hc \u2248 10<sup>-38<\/sup><\/em><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si var\u00edan algunas de las dos en s\u00f3lo una diezmillon\u00e9sima, muchas de las cosas que conforman el Universo ser\u00edan imposible y, la consecuencia ser\u00eda, la ausencia de vida.\u00a0 La identificaci\u00f3n de constantes adimensionales de la naturaleza como a (alfa) y a<sub>G<\/sub>, junto con los n\u00fameros que desempe\u00f1an el mismo papel definitorio para las fuerzas d\u00e9bil y fuerte de la naturaleza, nos anima a pensar por un <a id=\"_GPLITA_20\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>momento<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> en mundos diferentes del nuestro. Estos otros mundos pueden estar definidos por leyes de la naturaleza iguales a las que gobiernan el universo tal como lo conocemos, pero estar\u00e1n caracterizados por diferentes valores de constantes adimensionales. Estos cambios num\u00e9ricos alterar\u00e1n toda la f\u00e1brica de los mundos imaginarios. Los \u00e1tomos pueden tener propiedades diferentes. La gravedad puede tener un papel en el mundo a peque\u00f1a escala.\u00a0 La naturaleza cu\u00e1ntica de la realidad puede intervenir en lugares insospechados.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Constante Estructura Fina\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura fina en  nuestro Universo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La identificaci\u00f3n de constantes adimensionales de la naturaleza como a (alfa) y a<sub>G<\/sub>, junto con los n\u00fameros que desempe\u00f1an el mismo papel definitorio para las fuerzas d\u00e9bil y fuerte de la naturaleza, nos anima a pensar por un momento en mundos diferentes del nuestro. Estos otros mundos pueden estar definidos por leyes de la naturaleza iguales a las que gobiernan el universo tal como lo conocemos, pero estar\u00e1n caracterizados por diferentes valores de constantes adimensionales. Estos cambios num\u00e9ricos alterar\u00e1n toda la f\u00e1brica de los mundos imaginarios. Los \u00e1tomos pueden tener propiedades diferentes. La gravedad puede tener un papel en el mundo a peque\u00f1a escala.\u00a0 La naturaleza cu\u00e1ntica de la realidad puede intervenir en lugares insospechados.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"http:\/\/www.tecnologiahechapalabra.com\/img_noticias\/@old\/%7B771129DD-BF1E-479D-9FED-1CA8234CFDFD%7D_astrobiology-400.jpg\" alt=\"\" align=\"middle\" border=\"1\" hspace=\"2\" vspace=\"1\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo \u00fanico que <a id=\"_GPLITA_14\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>cuenta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> en la definici\u00f3n del mundo son los valores de las constantes adimensionales de la naturaleza (as\u00ed lo cre\u00edan <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> y Planck).\u00a0 Si se duplica el valor de todas las masas no se puede llegar a saber, porque todos los n\u00fameros puros definidos por las razones de cualquier par de masas son invariables.<\/p>\n<p style=\"text-align: justify;\">Cuando surgen comentarios de n\u00fameros puros y adimensionales, de manera autom\u00e1tica aparece en mi mente el <a id=\"_GPLITA_12\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> 137. Ese n\u00famero encierra m\u00e1s de lo que estamos preparados para comprender; me hace pensar y mi imaginaci\u00f3n se desboca en m\u00faltiples ideas y teor\u00edas. <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> era un campe\u00f3n en esta clase de ejercicios mentales que \u00e9l llamaba \u201clibre invenci\u00f3n de la mente\u201d. El gran f\u00edsico cre\u00eda que no podr\u00edamos llegar a las verdades de la naturaleza s\u00f3lo por la observaci\u00f3n y la experimentaci\u00f3n. Necesitamos crear conceptos, teor\u00edas y postulados de nuestra propia imaginaci\u00f3n que posteriormente deben ser explorados para averiguar si existe algo de verdad en ellos.<\/p>\n<p style=\"text-align: justify;\">Para poner un ejemplo de nuestra ignorancia poco tendr\u00edamos que buscar, tenemos a mano miles de millones.<\/p>\n<p style=\"text-align: justify;\">Un gran F\u00edsico nos dec\u00eda:<\/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:ANd9GcS5fTmas2ZAmxHVpcN-rFqYeHt3h5sz7tHVVatGJOiGjneyMLwLutUZONisCF_ncr919vM&amp;usqp=CAU\" alt=\"Que significa 137 (mensaje espiritual y simbolismos) - Angeles siempre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSg8Zu7xeLWBrRnt3vcAIE2VvFHI8dalREO7GAxt8DN0zHHubUk-aFCQYWF-ica-riO_1U&amp;usqp=CAU\" alt=\"Por que o n\u00famero 137 \u00e9 um dos maiores mist\u00e9rios da f\u00edsica? - OVNI Hoje!\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote><p><em>\u201cTodos los f\u00edsicos del mundo, deber\u00edan tener un letrero en el lugar m\u00e1s visible de sus casas, para que al mirarlo, les recordara lo que no saben. En el cartel s\u00f3lo pondr\u00eda esto: 137. Ciento treinta y siete es el inverso de algo que lleva el <a id=\"_GPLITA_15\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de constante de estructura fina\u201d.<\/em><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Este <a id=\"_GPLITA_13\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>n\u00famero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> guarda relaci\u00f3n con la posibilidad de que un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\">electr\u00f3n<\/a> emita un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\">fot\u00f3n<\/a> o lo absorba. La constante de estructura fina responde tambi\u00e9n al <a id=\"_GPLITA_16\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de \u201calfa\u201d y sale de dividir el cuadrado de la carga del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\">electr\u00f3n<\/a>, por el producto de la velocidad de la luz y la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>. Tanta palabrer\u00eda y numerolog\u00eda no significan otra cosa sino que ese solo numero, 137, encierra los misterios del electromagnetismo (el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\">electr\u00f3n<\/a>, e<sup>&#8211;<\/sup>), la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> (la velocidad de la luz, c), y la teor\u00eda cu\u00e1ntica (la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/05\/27\/%c2%a1el-limite-de-las-teorias\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>, h).<\/p>\n<div style=\"text-align: justify;\">Todo resulta estar supeditado a un equilibrio que viene dado por fuerzas contrapuestas y, no pocas veces, la masa y las dimensiones de los objetos tienen mucho que decir en las situaciones que se puedan crear y en los comportamientos de las peque\u00f1as y grandes estructuras del Universo<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/enpositivo.blogia.com\/upload\/20070423121309-uk6i7lpn.jpg\" alt=\"\" width=\"400\" height=\"259\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Sus dimensiones y masa le permiten \u00a1lo imposible! <a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> nosotros. La tensi\u00f3n superficial es una consecuencia de que todas las mol\u00e9culas y los \u00e1tomos se atraen unos a otros con una fuerza que nosotros llamamos <strong>fuerza de Van der Vaalls<\/strong>. <a id=\"_GPLITA_3\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> fuerza tiene un alcance muy corto. para ser m\u00e1s precisos, diremos que la intensidad de esta fuerza a una distancia r es aproximadamente proporcional a 1\/r<sup>7<\/sup>. Esto significa\u00a0 que si se reduce la distancia <a id=\"_GPLITA_2\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> dos \u00e1tomos a la mitad, la fuerza de Van der Vaalls con la que se atraen uno a otro se hace 2 x 2 x 2 x 2 x 2 x 2 x 2 = 128 veces m\u00e1s intensa. Cuando los \u00e1tomos y las mol\u00e9culas se acercan mucho unos a otros quedan unidos muy fuertemente a trav\u00e9s de esta fuerza.<\/p>\n<p style=\"text-align: justify;\">La mec\u00e1nica cu\u00e1ntica domina en el micro-mundo de los \u00e1tomos y de las part\u00edculas \u201celementales\u201d. Nos ense\u00f1a que en la naturaleza cualquier masa, por s\u00f3lida o puntual que pueda parecer, tiene un aspecto ondulatorio. <a id=\"_GPLITA_0\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>Esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> onda no es como una onda de agua. Se parece m\u00e1s a una ola de histeria que se expande: es una onda de informaci\u00f3n. Nos indica la probabilidad de detectar una part\u00edcula. La longitud de onda de una part\u00edcula, la longitud cu\u00e1ntica, se hace menor cuanto mayor es la masa de esa part\u00edcula.<\/p>\n<p style=\"text-align: justify;\">\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS9mC6I1pqQZtPkbBs1W2GENb2aYfuyDMKHeQ&amp;usqp=CAU\" alt=\"La longitud de onda de De Broglie (video) | Khan Academy\" width=\"257\" height=\"193\" data-ils=\"4\" \/><\/div>\n<p><a title=\"La longitud de onda de De Broglie (video) | Khan Academy\" href=\"https:\/\/es.khanacademy.org\/science\/physics\/quantum-physics\/atoms-and-electrons\/v\/de-broglie-wavelength\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwjpk9-Dkqn2AhXIVMAKHV88DFsQr4kDegUIARD7AQ\">La longitud de onda de De Broglie<\/a><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Por el contrario, la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general era siempre necesaria cuando se trataba con situaciones donde algo viaja a la velocidad de la luz, o est\u00e1 muy cerca o donde la gravedad es muy intensa. Se utiliza <a id=\"_GPLITA_1\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> describir la expansi\u00f3n del universo o el comportamiento en situaciones extremas, como la formaci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p>\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<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Gravedad; Concepto y explicaci\u00f3n de c\u00f3mo Surge\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Sin embargo, la gravedad es muy d\u00e9bil comparada con las fuerzas que unen \u00e1tomos y mol\u00e9culas y demasiado d\u00e9bil para tener cualquier efecto sobre la estructura del \u00e1tomo o de part\u00edculas subat\u00f3micas, se trata con masas tan insignificantes que la incidencia gravitatoria es despreciable. Todo lo contrario que ocurre en presencia de masas considerables <a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> planetas, estrellas y galaxias, donde la presencia de la gravitaci\u00f3n curva el espacio y distorsiona el tiempo.<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_6\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>Como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> resultado de estas propiedades antag\u00f3nicas, la teor\u00eda cu\u00e1ntica y la teor\u00eda relativista gobiernan reinos diferentes, muy dispares, en el universo de lo muy peque\u00f1o o en el universo de lo muy grande. Nadie ha encontrado la manera de unir, sin fisuras, estas dos teor\u00edas en una sola y nueva de <em>Gravedad-Cu\u00e1ntica<\/em>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" title=\"velocidad\" src=\"http:\/\/fisica11c.files.wordpress.com\/2011\/11\/velocidad.jpg?w=584\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La\u00a0<strong>velocidad de la luz<\/strong>\u00a0en el\u00a0vac\u00edo\u00a0es por definici\u00f3n una\u00a0constante universal\u00a0de valor\u00a0<strong>299.792.458\u00a0<\/strong><strong>m<\/strong><strong>\/<\/strong><strong>s<\/strong> (suele aproximarse a 3\u00b710<sup>8<\/sup>\u00a0m\/s), o lo que es lo mismo 9,46\u00b710<sup>15<\/sup>\u00a0m\/a\u00f1o; la segunda cifra es la usada <a id=\"_GPLITA_12\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/06\/conociendo-la-naturaleza-%C2%A1que-maravilla\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> definir al intervalo llamado\u00a0a\u00f1o luz. La informaci\u00f3n se transmitir\u00e1 a esa velocidad como m\u00e1ximo, nuestro Universo, no permite mayor rapidez, al menos, por los m\u00e9todos convencionales. Lo cierto es que alg\u00fan d\u00eda nos daremos cuenta y descubriremos que la luz tiene m\u00e1s importancia de la que ahora le podemos dar, toda vez que no conocemos, la realidad de su naturaleza y todo lo que significa en nuestro Universo. Nosotros mismos, en \u00faltima instancia&#8230; \u00a1Somos luz!<\/p>\n<p style=\"text-align: justify;\"><strong>El a\u00f1o 2.015 fue el A\u00f1o Internacional de la Luz<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a1Sabemos aun tan poco!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F03%2F03%2Ftodo-tiene-un-limite-las-teorias-tambien%2F&amp;title=Todo+tiene+un+l%C3%ADmite.+Las+%26%238220%3BTeor%C3%ADas%26%238221%3B+tambi%C3%A9n' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F03%2F03%2Ftodo-tiene-un-limite-las-teorias-tambien%2F&amp;title=Todo+tiene+un+l%C3%ADmite.+Las+%26%238220%3BTeor%C3%ADas%26%238221%3B+tambi%C3%A9n' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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