{"id":27330,"date":"2025-05-19T16:26:01","date_gmt":"2025-05-19T15:26:01","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27330"},"modified":"2025-05-19T16:27:08","modified_gmt":"2025-05-19T15:27:08","slug":"%c2%bfsabremos-alguna-vez-%c2%a1es-tan-grande-el-universo-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/05\/19\/%c2%bfsabremos-alguna-vez-%c2%a1es-tan-grande-el-universo-3\/","title":{"rendered":"\u00bfSabremos alguna vez? \u00a1Es tan grande el Universo&#8230;!"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" class=\"\" src=\"http:\/\/4.bp.blogspot.com\/-9bVrCX-4cSU\/TfVdP0hFfzI\/AAAAAAAAIEE\/-dKxnEYQ4Pk\/s1600\/quasarStages_rgb-txt900.jpg\" alt=\"\" width=\"715\" height=\"284\" \/><\/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 <strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0Pero \u00bfQu\u00e9 es un cu\u00e1sar? (debajo ten\u00e9is algunos)<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" 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G3xKipMuaCTykfqzUvHhGPZTUkIWB\/KR+rNWgxs4fk48q3qx0YoNnH8nHlW9WOjoH9hY5YZCzZheN0V47Z42YWEiXIGYcOI0Y6iupk5SYNmvNhipCyWBGUuGM3NzJrdzKt7gKpRrHgDxKC+lrk8Bxv2emuk2XtedVO8w8k2Vt4WYsLLEysyschNla5GoymRr3vagbi21g5OauCLAElQkaXIfcixCsSpYqwuL5c4y8bDn4MO+oyOSouwym4A4lhbQa9PXXRbR2\/M0Rtg92SXtIt7oc6OxACDKQ2XnHW5GotasCPESxyF80iScS12VwTre+h1\/rUu9dC\/E6sP3E9RKsiSn8RtRHa2IhVyVQmRLRS3KLqSBkf+JSe2rotmJJ+bzBj4uS0UncLnI\/8AC1+ysfU9P\/U18xdEkgvRpBbzgj6jWhh8C6tldWUjiGBBHmPRW3gNgs5BtpY\/Ya3LLNxHHyYeljhL9gHE+\/T2V2OM2EynUWrE2lh7aDgPr7TVGBidbACwHAf1PbSuYitIsUbMLXHX\/UVnyigLOTC5\/aR+rLSulrW1vx\/pam1HxMnlI\/VlpUigrP10JFHQ2oGMV\/md2H+4alVv56axQ0k7sP8AcNSgNZvuolohf+1VijX3+vWsi5PfzVfBFr\/aqYQb1p7PgubCsZXSyITC34a9OumulFJh2NrknKMq3ubC5Nh1C5J7ya6HC7NvatH\/ANE2Xh2f14dNee8ka9Lg8Rh+n389KyJXX7Q2Vl0ym9j0dvv9dc9jMMQeHvxrrhybYrKIoSPf389Xyoer66peu0qKrVmyNckmtQ2pHFYYg3A0rUC1MYI61SsZPRTmHisKtF5NRiT8TJ5SP1ZqC1HiD8TJ5SP1ZqC3Z35uPKt6sdSDQ7PP5OPKN6sdWB+70VRfs7GvDKkqWzRsHW4uLqb6jpFdFhuXeIBGZYyASdFbMLkkAFnNlBsQOzW9czvD2egVImbroOkXltibPZIecCPAc5QUEdlJe9soHG\/1CsvEzPK7yOCWdizHXixuePRrSSzt84+mrBKes+mg1J4mLCynwE6D8xKvw8LX8Ejvt\/WkMW3O\/hT1Eo8O9B3nJfaEq\/FEqyMMtnYNlHSFGbS+noFfRNkbPQINBavjWycYVYW43r6Pye5SDRSwvcDs6BWMcMcbbjNb9122drbNUg8BpxN\/6V855QYSNCRvB5lf8NdhtXbtxYHiONfPdv4rMT9tbRj4qGHxvoRj9pFZ0scd9Hb6H\/6q3EGlWoLgse6fVz8YnQB+jN20owTqb0j2Uwg+KfykfqzUsz2BHbQAWX5p9P8AagLj5v11BFDegvxZ+U\/l\/uGpMGnMXwkt\/wDH+4akazQd6NT791Vg0S1FMxtatPZE9iL9fv8AbWTDrpbzU7g0IIJuAffS9c85uLK+k8m4Q7Dncem17dvprL5Z8ppxPFhcFlubohzKGcklTdjYBiQDxGpAqNgY8qykC9je3DTq7Dbh3CnG\/wDH6TvvFnvc5lYllZSDcHps3X3XFePUxsv3\/vbvjZZbQ7Bw880c64hGjnjOqtbUWuAx4EG\/freqtubGAU8OzouOv6h6a7+KIRJa7M5tnfQ5rfObU5b9l7Gw00HO7bwXEtYHjpoD2jot\/eueHLN3HXfx+jnZcp2+U7Qw9j56z3FdJtuMBjb0jWudmXWvoYXcc6oahJoyfPQEdFdERloaOhFaE17EfIP5SP1Zq8BU4n5B\/KR+rNQHs8\/k48o3qx1bElzaqcD8gvlW9WOjV7VQ7JgjxA0txpd0sa1Nm7RCghhxFrkX9FLYwqdQaBJTVkZqu9SDagexrc\/+FPUSpie5qrHHnj9xPu0qxGyD9b1f7\/ZQaSYjILDwjxPV2D205gNpMrAg9I+2sFZKuiloOjxu0mbMCeBP28Kyp8Tm41VjpvjH\/eP21Qz0ESGl2o2agNBYB8S\/lI\/VlpRkNr20pofIv5SP1ZaX3htbooKSKCrGqugtxx0k\/l\/uGpE09jeEn8v9w1IXtWaJqwGq70WaoqxXI142piOU0oGow3vepZsdVsTGcLn2dNdpszHMuqk18tw2JK+9638Btxl0Nefk47vcalfQ5douVJ9\/fhWXidp6FJBmjN7gaFSelD0MNOw9NZWH5Qc22npvSOO2spvc+\/veuN4Zl1V+pSvKHBlF3iNniY2EgFtfmOP0Ht0HjxBI1rlpemtddsSIzFbMrDK6OMyOvzXXpH1jiCDQY7ZySKZsLcqBmkhYgvGOlhp8ZF+uNVuMwHhH0Ybw6y\/dm9sRr0NGR00Nd2UXobVLW6q9QeFexHyMnlI\/Vmr1TiR8Q\/lI\/VmqxB7PNoF8q3qx1I9FDgfkF8q3qx1NaVeJja397UGaq6laAw1SDQ3q1BbiOPAf19+NA1jCQ4PTlS3Z8WmtUZ6bnwmcbxZEIyrmHxhZcqqpzARm2oOvDtpVIU8dH6Jf+OgkNRiSoES+Oj9Ev\/HR7lfHR+iX\/joLcRJdj1+2oUE\/92qZolzfLR8B0S9Q\/UprCIhRk3kWouGtLfm3PzOn+lAlILEjTzG\/2VXerGhXx0fol\/BUblfGx+iX\/joDU\/Ev5SP1ZqUYUwxURlc6sWdTzQ\/BRKDfMo6WFLE0HqrYUYYdVDegPHcJP5f7hqzy1aG0P8z+X+4as41KCFEGoBUmiivRgcKrvUmsiwGrlkI6aXDUQPbU0GxOev366KeY5QdaTDdHRRCTo6\/tqekFnNTBiHjZZI2ZHU3V1JBBHSCOz+tUk1FXU9qHNq4pZGDblY3Iu+S6qzHUOEtZLra4GhOoAvaklFyABcngBqfNXSxbWVC0j4BnJhhzF5FK2RI4o5VBhJVWBW4ubll101HD8q1TEvOuFUXVURcycwoReziHUkDnc0NfXMOFWSSaiObKm1+i9r9F+q9eUX0FyToABe\/ZbvrosdyqSTc5cFGiRyLKYwQVcRhlykbsWHOy3N7ZQDemIOUyRGORtngnRwzsi51viFDHLABctIwJtY7oC2l60OTuKnEn4h\/KR+rNXV\/4vgtb\/wBbEDut3fOLWsQGy7q2hIPeON9a5zbWKMqzylQmeZGCKAAoImsoAAFgLDQDhfpoKtn\/ACC+Vb1Y69ehwXyC+Vb1Y6IVRIv7+\/ZRrETQXrZ2ZtQQjRFa4\/S1oMtoSNTwoc2tW43FFyTw7qXJoLYiQQwNiNQQbEdFwb1f8KDfKLc\/PWyt3n9FvOLnrpMUQoGhhCfkyHHUNHHenH6JI7aoDUAOulMHGZvlVz\/rXyuLfr9P8QNB6V9QewfZVmDxTI4YcQde0HQg94vXpMMGtumzG3gtZW8w4Nw6DfspYgg2III6CLEHuoHdpQBH08EgMptbQ0pftrYSQpDBPkSTI5BVwHUjTmupFrEX+2j2nicHiZWdV+BsTzQFDxWGguEUPGx6SA4NidK55Z2Ze1194umJfhXgaZ2ls2aEB3UbttFkRg8bdiyKSt+w2PZSINbxss3LtBk16ovXmP2VRZj+En8v9w1Z9q0Mfwk\/l\/uWqcNsDEuqskJbOM6gFC5WztmEebPYhHIOXnZdL1mjPv214mr12fObWglNwSLRubhTZiNNQCQD1E61Muz5VIDQyqWOVAyOpZgbFVBHOYGwsNb6VVUCpzVfjNmzxG0kMiG4Gqm2ZlVwt+GbIwOXiL8KI7JxF7fB573ykbqS+Yi+W2XjbW3VU0FwTXrUZw8mVm3b5VbKzZWyq3zWNrBuw61XVBk14GhvXr1lBGvH3+uoBqL9dFdHguWmJVIoUjjbKqxKLSMxtulAWz3DHdIOZbUk8bEao5SbSyshwLsxksPi57WyzsyFc2rWlLZwQSEuxbo4uCZo3SRDldGDK1uDKQwYX6iAa0DykxGRkVkVCrIVSKJBkdXVoxlUWW0jm3zmLcda0joJuU+1GVs2D\/ymDHcS6JKCC3hWF1Q8R+gx6DQ7c2ptOaObDyYMkSZVcpHO5BZxKFBLNrvHUAdFwo6KxDyrxdwwmsQc3NSMc4rKhfRfCImlu3Elr9As1Fy1xIjZfi8xYFHCKMgzRuVRQtgC0SE9et76WDcxG2tpvvXTCFYwAArpKWOcyJYc4bz5V+bbKtgwAtc8Xt7ESyfCHmDCVpkZwwYEMRNdSG1FuAB1AAFPLyqxYjSLeDJGoQKY4yMgXJlYFecCmhvxub8azdqYp5Y5pJGzO8sZY2A1yzdA0HVYdVBGz\/zcdkrerHXifNQYP83HlG9WOi9tUeqSa9nJFuj2+4ooQuYZr5enLx+ugCvH\/qpI19\/ZUe2g8ptU3qL16gke+tSTwqAf+q9egskOi91Wx4smwcB1AsA3EAdCsOcOHC9uyqDwFDQaEOUghHtfiklh5g\/gn\/aaomXLdTGVYddwfQaWpiDFsoynnKOCuLr5tbr\/AAkUB7P2jLASYpChYWYCxVh1OjAq47GBpz4RhZvlIzh38ZEC8R\/eiJunfG1v1KR3cbeC2Rupzde4OOH8QH71V4iJlsGW1+HUR1g8CO0XrFwlv2v3i7OY3Y8sab3myw9MsLbxB2MfCjPY4U0kgvR4HGSQvnikaNh+khINuo684dhuDWgNoYeb84iMb+Nw4Vb9skNwjdJJQoe+pvKe83PkIbQOkn8v9w9bmyMNtCWKNo44LCIokriMM0YG7KZ73AUS8DlNivhWWktubKZI3kSRJIvyfnodRaJlGeM2dL3W1xbnCxNaOBwe1TBE0c6iIRrkUsmiyNEsaEFNS7btQDcc0AkAVqZS9xESbY2o0ioYhncJPZVUlwJYt25sxFg8caWFrAHN0tUkbVIhJiAMbo6XCgtcS5GclsuUKkiWJU3YA3JBqJdjbUeRZTOpbI0Syq4XmMjOyiyBiSjStwzHK5FyKZi2TtbN+cAsAqABkcEo+6QPdcpF5XObnnS51sRRRPi9pyLHmjVVheKVV0jZREpdQ1yRGqoGe8ljY31GlajYzae+3UGHhijMm6U5gVG6McBVpAVOXNlAGUMc3NB6c5NlbU1BxEfgNoWVy4EcwAe6HOHWGVBnJ0FjYaVbBBtVsQcO+KCtHZ2c5HALuGUjm3Z94txe2UpcEWFw5gbfmMM0Vo8k8hkeyWOZmjewsbBcyJYW01txN8\/StbbXJiXCxhpioOcR5FOa2jkknTUFGW3nBIINI4BoQTvllZSNN2yKwPWc6MGFujTvqZXUVQKmtM4PBv4GMkTqWaA2+nEz+qKZ2fySmmkWOCbCys17ZZlvoCdUYLJ0dC9\/XXO8mMm7\/B2w1NTerMbhJIpGilQo6HKyniCOjT03oLdNbllm4gTXgbVeYY8t94c1vBy9N+F79Wt7VQauje0V4mvV4CoPGvYj5B\/KR+rNXr9lexHyD+Uj9WarAzsTCmVIY1tmkn3YJ4AvulF+y5rbj5ISkITLCM+WwDM9s8e9ViUUi1tLi4JGhNc1s\/HoqBWzghy6lLcSFHSRYjLe4pobWjsF3mJyg3AzCwIGW4F7A5ebfq04VMplfa6VobG2FJiGAjeO5QyDMWHMVzHm8HTnDvprEcjpkDFp8OCqF2BZhaxKhSSvElWA7qwl2jCNQ040tplGnG3HhfW1S+0Yje7Tm\/G5U3tqL666k+k1Msc99Xr8HTUxXJ2VMwzoxWRUItIt3ZzHZS8YVrMrcDwBPRTJ5FYm11KODG0gKljfIsZy+Dox3igA269BY1jNthCLGTFEaGxYEXW2U2zdFhbqsKiTa0ZJJfEElsx1XwtOda9gdBY9FhbhU9PJ95+x008byUnjjlkujpGiuxTMQQ7MpCkrYlShLdQHXcD2G5NSMD8bChEm7IZiOdlRm6OCh9T0WPRrWXLtWN7Z5MS1hYZmBsCMpAueGXS3VpUx7ZRbhZcStzmNmAu3EMbNqQbG\/HQU9OeveHTTx\/JWeKMyMFygya84aRtlJ1UccrsOsISbXF8a9W\/+3j53PxHOFmuVOYA31uddb+k9Zqn4bh\/23oT21vGZSd3aDI0FeAofh+H\/AG3oT20cW0cODe0p7CE9taA2rwqX2lhz0S+hPbUfD8P+29Ce2gg1fDiWUWB5p1KsAyntKnS\/bx7ao+H4f9t6E9te+HYf9t6E9tA0VjYeLPndD9rL\/u81V4jDsmpGh0DAgqe5hoe6ql2hhx470J7asi2rCt8plF+IshBHUQdCOw0B40aSfy\/3LV0eF5L4nEw4cti7K0Vo4zmOVVaKwyqbEc9SW4gx6gkA1zeM2zh5ARuXS+S7KwObdoUAyHRdCeBqnCbRjjJMUmJQkWYoVUkHoNiLioOvw\/I3Es9zjCJCysHzuSebMFca5mbLHoQ1whNr1mYzYkyQvN8NzZESRgrSWu4ikC572zWlQr84q9rZbnB+FQZcmafJfNk5uXMBYNlva+pF+Niar32G\/behPbQdl\/g6dizDHrcWzMzyDVzKpzHMSF8O7a6y2tZiahuSWIEovjmEsotciTeMloTz+dmsN7HdSTYI7cErj0xGHBBBmBBuCAgII6QQdDR4rHwyMXked2PFnysTbQXJJOgoOi2XyanxSoWxN8zsgzM8gG7VrWJNixAOVNCVN720qzCch8wIOLjzWXQIxUFjBe5uCVCYhTcDipFcoZsN+29Ce2p3uG6pfQntpodBtTkruMMMQZg2bdmNQAukgYksLnoCEWPSwPCsCKQg3Vip4XBI0IsRcdleE+G6pb9dk9tT8Kw37b0J7aaEKBWrhsPC0EzhuehQIp\/SDE3PmsPTWWMVh\/23oT21ZDj8Ovjj5k9tIlm1Rr1WS4zDk3AmHZzdProPheH\/AG3oT200oTU1JxWG\/behPbXvhWH\/AG3oT21NARRYk\/EP5SP1Zq8cXh\/23oT20GMxcZjKRh7llYlso8EOLC37\/wBVXQ\/\/2Q==\" alt=\"El descubrimiento de los cu\u00e1sares - Naukas\" width=\"352\" height=\"214\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Medio siglo de cu\u00e1sares - Saberes y Ciencias | Saberes y Ciencias\" \/><\/p>\n<p style=\"text-align: justify;\">Los cu\u00e1sares est\u00e1n entre los objetos m\u00e1s distantes en el universo. La palabra cu\u00e1sar o &#8220;qu\u00e1sar&#8221; es una contracci\u00f3n de las palabras &#8220;<strong>quasi<\/strong>&#8221; y &#8220;<strong>stellar<\/strong>&#8220;, por ello son llamados as\u00ed por su apariencia estelar. El cu\u00e1sar m\u00e1s lejano hasta ahora es SDSS 1030 +0524 y se halla a unos 13000 millones de a\u00f1os-luz de distancia apenas unos 700 millones despu\u00e9s de nacer el universo. La medici\u00f3n de la distancia de estos objetos se toma de la velocidad de alejamiento que presentan, dato que nos lo da el desplazamiento al rojo (z). Se cree que un cu\u00e1sar nace cuando se fusionan dos galaxias y sus <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> centrales quedan convertidos en este potente y energ\u00e9tico objeto.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Sabremos alguna vez? \u00a1Es tan grande el Universo\u2026! : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Algo est\u00e1 al acecho en el coraz\u00f3n del cu\u00e1sar 3C 279\" width=\"307\" height=\"184\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El cu\u00e1sar 3C191 fue localizado con un desplazamiento al rojo de 1,95 y por eso su luz sali\u00f3 cuando el universo ten\u00eda s\u00f3lo una quinta parte de su edad actual, hace casi once mil millones de a\u00f1os, llevando informaci\u00f3n codificada sobre el valor de la constante de estructura fina en ese momento. Con la precisi\u00f3n de las medidas alcanzables entonces, se encontr\u00f3 que la constante de estructura fina era la misma entonces que ahora dentro de un margen de unos pocos por ciento:<\/p>\n<p style=\"text-align: justify;\"><strong>\u03b1 (z = 1,95\/\u03b1(z = 0) = 0,97 \u00b1 0,05<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/pbs.twimg.com\/media\/EUTVL09XQAELe9g.jpg\" alt=\"Thread by @OperadorNuclear: EL REACTOR NUCLEAR DE HACE DOS MIL MILLONES DE  A\u00d1OS Oklo es el \u00fanico reactor nuclear natural conocido en la Tierra. En  este HILO te explicar\u2026\" width=\"387\" height=\"277\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.blogs.es\/e049c1\/oklo\/450_1000.webp\" alt=\"Bienvenidos al \u00fanico reactor de fisi\u00f3n nuclear 'natural' que se conoce en el  mundo\" width=\"226\" height=\"281\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/desenchufados.net\/wp-content\/uploads\/2010\/09\/reactor-nuclear-natural.jpg\" alt=\"Reactores nucleares naturales - Desenchufados\" width=\"615\" height=\"428\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Poco despu\u00e9s , en 1967, Bahcall y Schmidt observaron un par de l\u00edneas de emisi\u00f3n de ox\u00edgeno que aparecen en el espectro de cinco galaxias que emiten radioondas, localizadas con un desplazamiento hacia el rojo promedio de 0,2 (emitiendo as\u00ed su luz hace unos dos mil millones de a\u00f1os: Aproximadamente la \u00e9poca en que<strong> el reactor de Oklo<\/strong> estaba activo en la Tierra y obtuvieron un resultado consistente con ausencia de cambio en la constante de estructura fina que era a\u00fan diez veces m\u00e1s fuerte:<\/p>\n<p style=\"text-align: justify;\"><strong>\u03b1 (z = 0,2)\/\u03b1(z = 0) = 1,001 \u00b1 0,002<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/kajabi-storefronts-production.kajabi-cdn.com\/kajabi-storefronts-production\/blogs\/21727\/images\/u3aKuftIQgadjamyk1Lc_fine-str._BarryEvans.jpeg\" alt=\"Qu\u00e9 es la Constante de Estructura Fina y C\u00f3mo la Calculan?\" width=\"432\" height=\"220\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Estas observaciones exclu\u00edan r\u00e1pidamente la propuesto por <strong>Gamow<\/strong> de que la Constante de Estructura Fina estaba aumentando linealmente con la edad del Universo. Si hubiese sido as\u00ed, la raz\u00f3n <strong>\u03b1(z = 0,2)\/\u03b1(z = 0)<\/strong> deber\u00eda haberse encontrado con un valor pr\u00f3ximo a <strong>0,8.<\/strong><\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\"><img decoding=\"async\" title=\"La Constante de la Estructura Fina\" src=\"http:\/\/www.pedroamoros.com\/images\/stories\/articulos\/art034.jpg\" alt=\"La Constante de la Estructura Fina - www.pedroamoros.com \" align=\"left\" border=\"0\" \/><\/div>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><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<blockquote><p><strong>La Constante de la Estructura Fina<\/strong><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/cdn.agenciasinc.es\/var\/ezwebin_site\/storage\/images\/_aliases\/img_1col\/noticias\/el-estudio-de-los-cuasares-revela-la-medida-mas-precisa-de-la-expansion-del-universo\/3251585-1-esl-MX\/El-estudio-de-los-cuasares-revela-la-medida-mas-precisa-de-la-expansion-del-universo.jpg\" alt=\"El estudio de los cu\u00e1sares revela la medida m\u00e1s precisa de la expansi\u00f3n del  universo\" width=\"632\" height=\"406\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/cdn.agenciasinc.es\/var\/ezwebin_site\/storage\/images\/_aliases\/img_1col\/noticias\/localizan-el-quasar-mas-distante-y-brillante\/1790468-1-esl-MX\/Localizan-el-quasar-mas-distante-y-brillante.jpg\" alt=\"Localizan el qu\u00e1sar m\u00e1s distante y brillante\" width=\"628\" height=\"485\" \/><\/p>\n<p style=\"text-align: justify;\">En 1997, el astr\u00f3nomo John Webb y su equipo de la Universidad de Nueva Gales del Sur en Sydney <strong>analizaron la luz proveniente de qu\u00e1sares distantes<\/strong>. En su viaje de 12 mil millones de a\u00f1os, la luz hab\u00eda pasado a trav\u00e9s de nubes interestelares de metales tales como el hierro, el n\u00edquel y el cromo, y los investigadores descubrieron que esos \u00e1tomos hab\u00edan absorbido algunos de los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> de la luz qu\u00e1sar, pero no los que se esperaba que lo hicieran.<\/p>\n<p align=\"justify\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Si las observaciones son correctas, la \u00fanica explicaci\u00f3n vagamente razonable es que una constante f\u00edsica conocida como la \u201c<strong>constante de estructura fina<\/strong>\u201d, o <strong>alfa<\/strong>, ten\u00eda un valor diferente en el momento en que la luz atraves\u00f3 esas nubes. Pero eso es herej\u00eda. <strong>Alfa<\/strong> es una constante extremadamente importante que determina la forma en la que luz interact\u00faa con la materia, y no deber\u00eda cambiar. Su valor depende de, entre otras cosas, la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, de la velocidad de la luz y de la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>. \u00bfPodr\u00eda haber cambiado alguna de ellas? En el mundo de la f\u00edsica nadie deseaba creer en estas mediciones.<\/p>\n<p align=\"justify\">\n<p align=\"justify\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.blogs.es\/153b1f\/45052591802_8de3a722cd_c\/840_560.jpg\" alt=\"Ni cient\u00edfico ni ingeniero: qui\u00e9n fue James Webb, el hombre que nombra al  telescopio espacial m\u00e1s potente hasta la fecha\" width=\"520\" height=\"347\" \/><\/p>\n<p align=\"justify\">\n<p align=\"justify\">Por a\u00f1os, <strong>Webb<\/strong> y su equipo han estado tratando de descubrir un error en sus resultados. Pero hasta ahora no lo han encontrado. Los resultados de <strong>Webb<\/strong> no son los \u00fanicos que sugieren que falta algo en nuestro conocimiento de alfa. Un an\u00e1lisis reciente del \u00fanico reactor nuclear natural conocido, que estuvo activo hace casi dos mil millones de a\u00f1os en lo que hoy es Oklo, en Gab\u00f3n, sugiere tambi\u00e9n que algo ha cambiado en la interacci\u00f3n de la luz con la materia.<\/p>\n<p align=\"justify\">\n<p align=\"justify\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/bibliotecadigital.ilce.edu.mx\/sites\/ciencia\/volumen1\/ciencia2\/42\/imgs\/rac32p099.gif\" alt=\"\" width=\"228\" height=\"250\" border=\"0\" \/><img decoding=\"async\" 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\" alt=\"El reactor nuclear de Oklo: parad\u00f3jicamente, una maravilla natural\" \/><\/p>\n<p align=\"justify\">\n<p align=\"justify\">Pero en el a\u00f1o de 1972 se dio a conocer un fen\u00f3meno realmente curioso en la compa\u00f1\u00eda de minas: se encontr\u00f3 un contenido demasiado bajo de Uranio-235 en su producto. Rastreando el fen\u00f3meno, se descubri\u00f3 que ese mineral proven\u00eda precisamente de la cantera de Oklo. Este yacimiento de Uranio abarca una superficie de aproximadamente 35 000 km<sup>2<\/sup>.<a name=\"ID1682\"><\/a>\u00a0All\u00ed, hace ahora 2.000 millones de a\u00f1os, se produjo la fisi\u00f3n nuclear espont\u00e1nea y natural del uranio y se cre\u00f3 un reactor nuclear.<\/p>\n<p align=\"justify\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/15\/Nuclear_fission.svg\/220px-Nuclear_fission.svg.png\" alt=\"\" width=\"220\" height=\"343\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resplandor De Uranio 235 Foto de stock y m\u00e1s banco de im\u00e1genes de Uranio - iStock\" \/><\/p>\n<blockquote>\n<p align=\"justify\"><strong>Nota del autor del Blog:<\/strong><\/p>\n<p align=\"justify\">El Uranio 235 que existe en la Tierra solo supone el 7 por mil, el resto es Uranio 238. Como \u00e9ste \u00faltimo no sirve como combustible nuclear de fisi\u00f3n, para aprovecharlo, en un Reactor generador se bombardea con <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> lentos de Uranio 235 y se convierte en Plutonio 239 que s\u00ed es v\u00e1lido como combustible para la fisi\u00f3n nuclear. \u00a1Lo que no trasminen los humanos!<\/p>\n<\/blockquote>\n<p align=\"justify\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La cantidad de ciertos is\u00f3topos radiactivos producidos en un reactor de ese tipo depende de alfa, de modo que observar los productos de fisi\u00f3n que se encuentran en Oklo proporciona una forma de deducir el valor de la constante en la \u00e9poca de su formaci\u00f3n. Utilizando este m\u00e9todo, Steve<strong> Lamoreaux<\/strong> y sus colegas del Laboratorio Nacional de Los \u00c1lamos en Nuevo M\u00e9xico sugieren que alfa pudo haber disminuido en m\u00e1s de un cuatro por ciento desde que Oklo se encendi\u00f3 (Physical Review, vol 69, p 121701). Todav\u00eda hay quienes disputan cualquier cambio en alfa.<\/p>\n<p align=\"justify\">\n<p align=\"justify\"><img decoding=\"async\" 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\" alt=\"Lyman-alpha emitting galaxies from z \u2243 3 to the epoch of reionization\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Las constantes de la Naturaleza : Blog de Emilio Silvera V.\" width=\"258\" height=\"209\" \/><\/p>\n<p align=\"justify\">\n<p style=\"text-align: justify;\">Una de las cuestiones m\u00e1s controvertidas en la cosmolog\u00eda es porque las\u00a0constantes fundamentales de la naturaleza parecen finamente ajustadas para la vida. Una de estas constantes fundamentales es\u00a0<strong>la constante de estructura fina o alfa<\/strong>, que es la constante de acoplamiento de la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> (usualmente denotada g, es un n\u00famero que determina la fuerza de una interacci\u00f3n) y equivale a 1\/137,03599911.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/2.bp.blogspot.com\/_oMNSZ3--g9A\/TIQDIwCESKI\/AAAAAAAAFHU\/ETSa2_avaSA\/s1600\/fina.png\"><img decoding=\"async\" id=\"BLOGGER_PHOTO_ID_5513535292675737762\" src=\"http:\/\/2.bp.blogspot.com\/_oMNSZ3--g9A\/TIQDIwCESKI\/AAAAAAAAFHU\/ETSa2_avaSA\/s400\/fina.png\" alt=\"\" border=\"0\" \/><\/a><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Todas estas ideas y experimentos han establecido un escenario para que los astr\u00f3nomos mejoren nuestro conocimiento de la constancia de constantes particulares de la Naturaleza a medida que la sensibilidad mejorada de los telescopios y detectores electr\u00f3nicos permitan hacer observaciones\u00a0 a desplazamiento al rojo cada vez mayores, retrocediendo cada vez m\u00e1s en el tiempo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"MOLECULAS DE CARBON by Miguel Angel Velez Palacio - issuu\" \/><img decoding=\"async\" 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alt=\"Tetracloruro de silicio - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Icono del magnesio ilustraci\u00f3n del vector. Ilustraci\u00f3n de elemento - 99878366\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQnNWy841iRqVL5Jvzx1CKzHJs9M9MIhlQj8w&amp;usqp=CAU\" alt=\"OBJETOS DE CIELO PROFUNDO - PDF Descargar libre\" \/><\/p>\n<p style=\"text-align: justify;\">La estrategia general\u00a0 consiste en comparar dos transiciones at\u00f3micos en un lugar astron\u00f3mico y aqu\u00ed ahora en el laboratorio. Por ejemplo, si hay doblete de elementos como carbono, silicio o magnesio, que se ven normalmente en nubes de gas con altos desplazamientos hacia el rojo, entonces las longitudes de onda de dos l\u00edneas especiales, digamos \u03bb<sub>1<\/sub>\u00a0y \u03bb<sub>2<\/sub>, estar\u00e1n separadas por una distancia proporcional\u00a0 a \u03b1<sup>2<\/sup>. El desplazamiento de l\u00edneas relativo viene dado por una f\u00f3rmula:<\/p>\n<p style=\"text-align: justify;\"><strong>(\u03bb<sub>1<\/sub>\u00a0&#8211; \u03bb<sub>2<\/sub>)\/(\u03bb<sub>1<\/sub>\u00a0&#8211; \u03bb<sub>2<\/sub>) \u221e \u03b1<sup>2<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">Ahora necesitamos medir las longitudes de onda \u03bb<sub>1<\/sub>\u00a0y \u03bb<sub>2<\/sub>\u00a0de forma muy parecida aqu\u00ed en el laboratorio, y muy lejos aqu\u00ed por observaciones astron\u00f3micas. Calculando el miembro izquierdo de nuestra f\u00f3rmula con gran exactitud, en ambos casos podemos dividir nuestros resultados para encontrar si la constante de estructura fina ha cambiado entre el momento entre el momento en el que sali\u00f3 la luz y el presente.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Unser Universum: Vergangenheit &amp; Zukunft - PDF Kostenfreier Download\" width=\"292\" height=\"225\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Astr\u00f3nomos detectan el flujo de energ\u00eda m\u00e1s poderoso proveniente de un cu\u00e1sar distante | NOIRLab\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><em>La ilustraci\u00f3n muestra c\u00f3mo los <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> de un cu\u00e1sar distante, son filtrados al pasar por una nube de gas intergal\u00e1ctico. Midiendo la cantidad de la disminuci\u00f3n de la luz debido al ox\u00edgeno y otros elementos presentes en la nube los astr\u00f3nomos pudieron estimar la temperatura, densidad y la masa de la nube de gas &#8211; puede ver el espectro del cu\u00e1sar PKS 2155-304 al ampliar la imagen.<\/em><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.gemini.edu\/images\/pio\/press_release\/pr2010-06\/fig1.jpg\" alt=\"\" width=\"500\" height=\"374\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.mdscc.nasa.gov\/wp-content\/uploads\/2024\/06\/Webb_Serpens-Nebula.jpg\" alt=\"Noticias - Madrid Deep Space Communications Complex\" width=\"500\" height=\"416\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Actualmente, el m\u00e1s potente m\u00e9todo utilizado en estos experimentos dirige todo su potencial en la b\u00fasqueda de peque\u00f1os cambios\u00a0 en la absorci\u00f3n por los \u00e1tomos de luz procedentes de cu\u00e1sares lejanos.\u00a0 En lugar de considerar pares de lineas espectrales\u00a0 en dobletes del mismo elemento, como el silicio,\u00a0 considera la separaci\u00f3n entre l\u00edneas causada por la absorci\u00f3n de la luz del cu\u00e1sar por diferentes elementos qu\u00edmicos en nubes de gas situadas entre el cu\u00e1sar y nosotros. Y, a todo esto, las cuatro fuerzas fundamentales siguen estando presentes.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/mundobrana.jpg\" alt=\"\" width=\"455\" height=\"298\" \/><\/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, desde 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 se cree la escala logar\u00edtmica de tama\u00f1o desde el \u00e1tomo a las galaxias.\u00a0 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\u00a0 atracci\u00f3n (Expansi\u00f3n) y la repulsi\u00f3n (contracci\u00f3n).\u00a0 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.\u00a0 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.\u00a0 Todos estos equilibrios pueden expresarse aproximadamente en t\u00e9rminos de dos n\u00fameros puros creados a partir de las constantes e, \u045b, c, G y m<sub><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/sub><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"P\u00falsar \u2014 Astronoo\" \/><\/p>\n<p>&nbsp;<\/p>\n<table border=\"0\" cellspacing=\"0\" cellpadding=\"0\" align=\"center\">\n<tbody>\n<tr>\n<td width=\"184\"><strong><em>\u03b1<\/em><em>\u00a0= 2\u03c0e<sup>2\u00a0<\/sup>\/\u00a0\u045bc \u2248 1\/137<\/em><\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"184\"><strong><em>\u03b1<sub>G<\/sub>\u00a0= (Gm<sub>p2<\/sub>)<sup>2\u00a0<\/sup>\/\u00a0\u045bc \u2248 10<sup>-38<\/sup><\/em><\/strong><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La identificaci\u00f3n de constantes adimensionales de la naturaleza como\u00a0\u03b1 (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.\u00a0 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.\u00a0 Estos cambios num\u00e9ricos alterar\u00e1n toda la f\u00e1brica de los mundos imaginarios.\u00a0 Los \u00e1tomos pueden tener propiedades diferentes.\u00a0 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;\">Lo \u00fanico que cuenta en la definici\u00f3n del mundo son los valores de las constantes adimensionales de la Naturaleza (as\u00ed lo cre\u00edan <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/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>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" 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\" alt=\"Todo es una aventura: El Universo, nuestro planeta, nuestras vidas.. : Blog de Emilio Silvera V.\" width=\"308\" height=\"308\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Precisan el n\u00famero misterioso que da forma al universo \u2022 Tendencias21\" width=\"350\" height=\"194\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShtuAymyo0UAOAqNubWIS3a0a1IseSBCltBTrPX4Ynq48vse-V4I1V9djcRnTNNmSDGwU&amp;usqp=CAU\" alt=\"\u03b1 LA CONSTANTE DE ESTRUCTURA FINA\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Es un gran m\u00e9rito por nuestra parte que, nuestras mentes, puedan haber accedido a ese mundo m\u00e1gico de la Naturaleza para saber ver primero y desentra\u00f1ar despu\u00e9s, esos n\u00fameros puros y adimensionales que nos hablan de las constantes fundamentales que hacen que nuestro Universo sea como lo podemos observar.<\/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 n\u00famero 137.\u00a0 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.\u00a0 <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> era un campe\u00f3n en esta clase de ejercicios mentales que \u00e9l llamaba \u201clibre invenci\u00f3n de la mente\u201d.\u00a0 El gran f\u00edsico cre\u00eda que no podr\u00edamos llegar a las verdades de la naturaleza solo por la observaci\u00f3n y la experimentaci\u00f3n.\u00a0 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;\">\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.\u00a0 En el cartel solo pondr\u00eda esto: 137.\u00a0 Ciento treinta y siete es el inverso de algo que lleva el nombre de constante de estructura fina\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Una enana blanca para estudiar la constante de estructura fina | Ciencia en s\u00ed misma\" width=\"332\" height=\"226\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRg-JbTOpKm_Ok52S1I2UD5BCAQJIODs6kSZg&amp;usqp=CAU\" alt=\"Por qu\u00e9 hay una relaci\u00f3n entre la constante de estructura fina, las estrellas y galaxias? - Quora\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Este n\u00famero guarda relaci\u00f3n con la posibilidad de que un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> emita un <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> o lo absorba.\u00a0 La constante de estructura fina responde tambi\u00e9n al nombre de \u201calfa\u201d y sale de dividir el cuadrado de la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>,\u00a0 por el producto de la velocidad de la luz y la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>.<\/p>\n<p style=\"text-align: justify;\">Lo m\u00e1s notable de \u00e9ste n\u00famero es su a-dimensionalidad.\u00a0 La velocidad de la luz, c, es bien conocida y su valor es de 299.792.458 m\/segundo, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> racionalizada, \u045b, es \u045b\/2 = 1,054589 \u00d710 julios\/segundo, la altura de mi hijo Emilio, el peso de mi amigo Kike (hay que cuidarse), etc., todo viene con sus dimensiones.\u00a0 Pero resulta que cuando uno combina las magnitudes que componen alfa \u00a1se borran todas las unidades! El 137 est\u00e1 s\u00f3lo: se exhibe desnudo a donde va.\u00a0 Esto quiere decir que los cient\u00edficos del und\u00e9cimo planeta de una estrella lejana situada en un sistema solar de la Galaxia Andr\u00f3meda, aunque utilicen qui\u00e9n sabe qu\u00e9 unidades para la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y la velocidad de la luz y que versi\u00f3n utilicen para la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>,\u00a0 tambi\u00e9n les saldr\u00e1 el 137.\u00a0 Es un n\u00famero puro.\u00a0 No lo inventaron los hombres.\u00a0 Est\u00e1 en la naturaleza, es una de sus Constantes Naturales, sin dimensiones.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/diariodeunturista.com\/wp-content\/uploads\/2009\/09\/abydos.jpg\" alt=\"\" width=\"500\" height=\"357\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Recorremos interminables pasillos buscando esa puerta luminosa que nos lleve hasta las respuestas que nadie nos supo dar. La Naturaleza esconde secretos insondables que debemos desvelar y, para ello, s\u00f3lo contamos con una herramienta: Nuestra Mente.<\/p>\n<p style=\"text-align: justify;\">La f\u00edsica se ha devanado los sesos con el 137 durante d\u00e9cadas.\u00a0 Werner Heisenberg (el que nos regal\u00f3 el Principio de Incertidumbre en la Mec\u00e1nica Cu\u00e1ntica), proclam\u00f3 una vez que, todas las fuentes de perplejidad que existen en la mec\u00e1nica cu\u00e1ntica se secar\u00edan si alguien explicara de una vez el 137.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Constante de Estructura Fina | Stargazer\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 alfa es igual a 1 partido por 137? El 137 es un n\u00famero primo. Su inversa, 1\/137, es un valor muy cercano al de la constante<strong>\u00a0alfa<\/strong>, que (seg\u00fan la electrodin\u00e1mica cu\u00e1ntica) caracteriza la interacci\u00f3n entre <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. El nombre t\u00e9cnico de\u00a0<strong>alfa<\/strong>\u00a0es \u201c<em>constante de estructura fina<\/em>\u201c, y es una de las constantes f\u00edsicas cuya predicci\u00f3n te\u00f3rica mejor coincide con los datos experimentales.<\/p>\n<p style=\"text-align: justify;\">Los f\u00edsicos han demostrado que el valor de alfa es el que tiene que ser para que exista un Universo como el nuestro. De hecho, si alfa variara apenas un poco (menos del 5%), el carbono no se producir\u00eda en los hornos estelares y, la vida, tal como la conocemos, estar\u00eda ausente.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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KYVGyQGNzWVp1+YGFQoJptrEYpxhTMzVpTRhStaCObuXkj5lv\/Yhcext+HWxLYIsqb8W65svnX9z+5tHN+68q9jp3APVw92RZDNleXjI8xT6Jphla7Vpm1cRwYUaHmYIW1o4cuqkjORJrnHDlAfR\/YUISiF9amqVEoncByNC3Re72WMwyse9BgHhFz4yJkQdY3VeSiUkMfGdEZ1+b0I62QHdZyBIXrQMMNq\/rlb25tXbp+b+NG1\/1ixcAnojKSyGY1zw2JakAKmgMZ\/vdM7jqcGDS2CZgcHCyzHccYqamerVJDhQwbtYfCinFhjoJtaypg0BqmYKaUY8CvEtfkiYlp8ZQdc8NWCSexh\/\/RGY3n6OwaQeuvHApDxJQoMheiU1GdoDuMNwfFvfbZif7WbFqOHDi8AHLW4pXx3fnMKHlehKuKXHq0d0uTTVOoZHzLsZojpZLsl9JXVqJjvccpoLtyxiWVxsS5Li88Jn0GcO2ZPbjerlH94kMqRqD0gJo3PWwTYZBOS7Ihsd8zZhcXFYXLrsDsJgEHSczmLQaaLKpioRtTB+p5YIQUFZJAqcbagoviRFwGKpUxkx3hKd11iSQFT9ku2KpkjRoEH77b87rckAMkkmAzcGUeXZIDvYzzIrkJv4Xf3jTY3OsD8vrip38yPjXhpteP5hdGUoqsSeQSVp5BWDZ2opqFnvUiq0hZwWv08osoiK2CQB2UWaX7ieMUvQh9Yt0umdMmUZgUmgijJmW1W1h5Y7lgJhhp9C3W5Kx0W+YEic\/0RZd7uPqnv\/vd71555eYi1\/x3+P3vPv3UX6g1unUy6ktzMEYMVV+NeWyB0SuSJLHDMK5tGTBVCeZqAY3aRPPT3Opio1orE85k11mdeXHSRjRyYhBOqYGIUD0x14yYlUiDghcYgb8gBzfhsz\/82\/\/4fb4IB85vf\/8\/\/\/DHzxbsxhBVikYEY6cgBkeNaSHCpOERLyxaBrQIKESVjnsYq4Ct+UEec66XKrGLgLDAbQs1qarQM4OGlg0VpS3QLRFyXFF3NVMtAts08qhxMJxcjAK4+dmf\/\/Bvf7y5YH3+1x\/+9\/\/57NMFbwWzBuwOuxxTMWVx+Egl7unFB9aP4aef\/v6P\/\/7bPy1wCSF\/+vf\/+\/s\/F5lxctoFMj1u9+BcjKPHvph14PoGfObwzwKySFswjN5v4c83g0WuOQmHoyRnWr168t+BCH7U8KPRMc1YfCks79XdyklU8DEJFhKl4OafQHWATY1MOkw5LlhoQuKiNoAocJMi88pIg4gw1GOlO+SVI1DeY4hCPAJtHgV2pGP8Y1ZGLIBWJY2J6ZQOhk06iIJCzCxDLhy3VFXnqD6MPCwXNAkqU7r1hzcJoWBMa26zKSDopNy8CfGEBlYTX+bXa9pyyhNxIzfGiKESfUqGDKuLAaCKIVFUNrnuxj66ymUTotJkkS1QL9oDhtGkAL4qsM7ESxw0Kzo6ED2\/quOM6tKMFKJPQCSR3ojaVKOuT24OYNBIbna+v7lywCcIZw+6HUay74TwAHwyWqAK1X88\/9rlZ+36ZZ+9e6Z39L6FbgYZegR4oyZ0kIMkZlHchpbp+kbEeBzqsQ0sKyOKQZjulGFqoUMVlyFWHrwoDMtIZ5mum0nkFj0NSpNZGsYY+PjQipgYRDItmO1bjtGdH1l1k1H3QMsiKIJzUoBs7Us6EaIeXf\/KaCjiYzMRVd2upEd6krw8JtyD0EW5y8FFvzi0IcfgNQWXegZ6g5zLPhHPJQbGr6otE1EN\/6RDTT3bdlUP4yEXUhXcFAhNMdjESNaQ\/Wi57VF51pnq7e5W0saiDaxffeXtv+n4\/I4mteZR85TaE70I3FrvluqC8R9dl\/L2u6z\/4p3V\/rCcUoSJyIJM\/Mwq9ZF+sskxlqNXH5uf3cY+a+499\/zX3tq+M0XwCVQwq1d6H7ox2eKIU45WrPvff\/sfXzh3a+s7b6A4fP7B3c0jvXXqJMcGnSgzUac5+nTXPuzNKbBtPqKSGzJgOPwoj5l7AHI6UE+8K4eQ3zp37vL0xm+tnhhunK3TI30OPuqloBTv9l\/f3r72rfd++NoL53b6r\/zy0Ii27ENJMbjhniElWPUN2RXo5zQnHicOYTIS4x4xUjnBwgC0dJ5Teg5aTdzxiYrST0L0qlsX2wJobgCxqsZgh3gYW6h0E0I4bu4BkNrHdvqDbpBle\/vZKSlouao0U44fRChXNU+5TZBEomrad7Z+\/J5sEee232FNe2YynvB91+yrTYAOslmnojHKJAZfyyLBTAyI6sjUM9aoNUvBFIEXB2HplKrJzKSzFTEam9CsnbDh2UAqQp0I2jDN9PXK50zHxlf22DFzD+TK6f5guPaTt7\/\/063tncu\/mJomUZQTwqB22uuBMPZtIito2uH9n7\/+djeuvXP13bq\/Odn\/6PuhVfPINESEYY8XOwlaN9MNInT5hZyrp\/tWFHHT0cDkeV4IjLF1z0RrKMdO1CDIQY9ah+uh3qd4qavHaRGnVcIMljRmgqUzM\/+4eThmg4blR19573uvff7M1ta96YnsE8YU3bPuVKUTMRG8W\/\/sDSkEz9y6dX7r0vU3kfLVg2mIiXFNybXQjfJKxkh2r0RT4OuBH6E3YLLSju2K2Rp3ICsFVOj1AONoEUOTRZpXVA6YVcCNmFelLVVXhUwEngiiOHDCCh9OXGnH9WYYjamz+rvvPS9HRC9cmNqzLg9FsydTwYzeCfQ1oqJq3hx+t1MFt67fK8pfrreD23ePeZcN2Rsh2c99H9rJfVN2fuSqGZZiDyLRWTF8r9OI21emGK5dpFY4w+32w6lmA30u+16\/+WX\/\/ktPd7k\/E+lB2a7cvn+3mVLII6HRMbMgThmlJcfNvvda11ivOTRGC5NOYxuFckYWNJk+vrABX33uJ\/03V3\/9w04b7lwL5Dym2+srTx3pupdu2Mi9roPArSv0JhOq8wmvq0t4MiUPQBoKa93eeW00InpdTawohyiD7KgOVI8Oao3RmzpAtwEbP\/jh9975zvAX43H6q0WBFNxeq9foREmtxs1yjA1oyWSXvOWEUMgJVIJr9oO9iG1BmIO2\/5e1zyUFW5d+jY87boNB2IRHxxDzmRHoLDGwpS3YuXLh83O3ZO4fvCKH6O6fbfoTgz1eAnKemdvzicmhrUy3leOLvuQAZsne6aJdHdzZvLAtC3lBqhMUgkTbtKoj1j6fORw7\/WGRjZtvYxu4tX35N3JM+9KF+tX+4PZHd++3g7vmwXSlnici6umhVVIiJ6B1ERtGwmkG+jFe\/mmByDfOfPLUmeL6leu\/yGVXua8hB3VWL9KwZo2K\/wop2Lly7xt\/u\/rM9V+vtW\/+5fbmXz8e9G\/fn3i8lIMHcmI1Rj4y9iaSftxwKTW90+ySOgak04F8fDc5GYJKD\/OLYgNubLy4s\/MMOsl\/\/3JVvtuufLh65+7HQ1QJ788r4g\/4csrFgXb8xsbGxITyU7NI+p2voN3913fLusWqr39w\/aP+hx\/df2rOMYuHYRi\/xFupppmrTXHD+U90Dt76SBqE4f2Pt3Y++PD22seDh1m7R4g4MfrgBtk\/yclYV4aDD+\/\/deWZnfMX7t5V2idlsd0XBLEdDG1ugnq5cz2ufPyzlY8vbV++dC\/2Fx72ewjw1C8B+KDVQDp\/z96Sk7Eu\/ebzHXTCtq7HMG0JwyNHkWunjkh6ACWrE7D\/tiUnY2l\/2945f+nq1+Ho\/G6r6nputK6\/w5U26kioIDfHAw2da3EgLhptmtW4Jzt37AmXwp5v7HOR3vN54XZFdWUBNvyv32M2kOD1C3emDnrqEIdpD4KeyyEWoSrQldYxUiAis1XVduTrlDXZp0AjHxw39YRtYaAGsmfAtpj06rAOEU91cBLu26qBOUAcg4nOm9XjwuUzp2fuYoKDU1JWxv5qoFHkujdl8Ch0oH7fEgUVURhFTmWj45wOKAi7MbLMwVPA6yDWwRURt6hf2ZnvizZPQhMCu4iDWoUgqL2+hYTokREHtIKwLLU2oqBxJyt8Xp1Q3jEHpPf1b7LpXSEPyMEIGzfJzY0bN2evmdMhyhvDKYFFeRaHAWEQ+7UHghRu1AtLNQRHcG5hpprDVL2CTO\/leR6nMQRQJlnoYh3SqDQcC6wEOcCYK\/Md1Skc5KDRyuTEuGPEgf3svzz\/2gvXTumtlMbBiOCERZN6YELO7JB5DiSJ6wQUbJZg62EFWKady4lNscD4mnLVyxLuVm6IdYUIYwubaaBjpG0GepcHOKnN1cpGbYztRSdgR5qlpUdGLQ9jxMFXn3v+abTkz9j43Fx3htxy3xlHj5kka6LvQ826U+QoBw8M7aG5ER0H\/I1Rz\/IWkhoWfkKpS3zVtol3ULF6cTBybwIndrhGQ54RJ8xtA9VSoeqhExqj6VOLcPA4+EsdB+Z\/fm00ff+rAE5hRf1ED1jMgkRMdKvzsWYvgDlJGYs698tAEzFD9cRq6tex1o21LMKBFJ+R2NnyKt+VXQp7I0fjH0eDPbmbMoh06NCRuQgnoeMg\/PytjoJrqD3CBJVyYltWnGfMnRg\/CsfGt+ChKFmSBZ6lY6Tf9GKoIMiLwu53GmUBDojPCsEDpjZW3oQBM4vGjv1Adkq0RYY2U60Cu2kcK8jALBsaBBiHRL0g1AKWl3qQ5YHAAjW8Kp2mClq1aQxwnETt12pSHR3jnc3BxjUZ61\/euoBPReVANCJMNfMTbk\/UxhxHsyRC86upLqfSJ+R5ZkBKSGrm9sgKLcJB4oP8CIOLVc1ylCSaOXErLHyCoxUsOmMJ53lf+GCqTlQLTQe5xDrza811GrMQAaVoOf1uWSQXKemhaozUyI0jf86vNIx0YryFFFy6+tXRyudDQ5izik+6KdkHk47nfCwkBzqql4K5RUFrK2hjKQdWEDsGyoGGe7wMaFM7AcpB1pSkDFQLzWgQiaDVDJPpWmFJOXCqJmXECjMpB25bG74al9UxPeWHOUDznb1+5eoFIWsy\/wsAZuIU7ILqHp04EX9Z8daoLWDFxx1Xp0DBqdjGaW\/L+bJsiDXKnFpNXamn7yeeCKlEvUOhTUhIZwgOBEvyoArpge618TwX2B0OsQ\/NEt8NxQ4MXnUzFKdUcaQP3DbxWbNySm\/uXsg2hoyznhHYjlArh7CcsNCBnoA4sIEHnqNGse6EkEd5nzaZreugCXRisOqoTqOArjp+ilugC6enBlStXHD1HgkNzgtqyRlieiKTgioYiHw2B7Xpi7Lur3sdv1\/g1R6LckB8QYLc7ftNz+Z506OZIFnixNyUFQgitZdpjLIesNhLDKevYlzVF4JnJeRNoVVe4lMdQyQTHM5g4KPJ5uDEvtpFDqHP9L4ZZlodE+nVCL0\/rW4jP7HwRVG3t+\/L9YUDKNFzsanLqOEaRF18JcJCHKAPoKWNEfrQaE1PjYQR+9zPM4sIcEyWmFxOVvPKyNNF1ud5HFYqr7UG8p5jWLSne0nooxkJ0Wg2aujIqqN\/IMy48MyeSHPNjMKw4VDYleVodJYcRAErmnZw+z4ak5DFgiU6CyPWZMxKrDkNzINxIOdehdR0hcEh7eXQc0BPOWQROMQBbmEM5GEK1085iVxd81yVOjoJZZ+AmWAinjoqxOha0jgF1fLwD1yP0wz9F0HQW9AgNgEdGnQhsI1lM9uCVpc1UnD7fbRHoSaKRouDPNMDI9KwtX6pHIzwaKOGkT5Yq\/tIwX05O9NQwTSYa+pukmM0a7gnRZ5HsQgHKXhS2XPjiyqhL4Cxn3hWUvDJSROP5sQiHOjAc88Ey6XqopPrTw1j\/8Bce+qpp8RprASCxTiog9qpLd3XeJA9lLH2KdjrTzQWXYU1GwvKgVmHoa6FvS+lf3cefBn3XYSDDAwuX5OX2lFBHpEgfHl9608OEv30YZ1es1piiSWWWGKJJZZYYokllljiscEp9ms+DhMrHgTRif3HZL4viyds8d74xwN09cRPE1hn9rdnP2k6hPKhzbo\/XTCHgZHyFDzuxFNrGBtDIA53bBKGh1\/aehD9JgAjNrPj0jyW0GO9JnZfycAeKBPdQLsvv\/eadJ1DojBCImX6er7Rj2hXgVSKFq2wJ0sxmFazyiGQH5UVZ7sju8UPxxNaXGEpPhiSIKpMW2g0nren1tDkECny4+eHl\/E97giZ\/EA3bsiPbBtFsTsn4MAazk3Y5QDrqzeHRurN0T7ZDAd295niVHFlssXHqR4phCKEtXoG1D5YF2EkCw6DAyrQUIo4kp8t77uk+8A5qEyIskGUyri28vVnkdLUKDbQV0F5skgIlEzL67NQrdXtqhQES++Vg55u7Y2\/G0pPyzQldZW6HXTDAUQ1DDr61NSBce1EoUapuJisXn1Uw0cLI645jPXBCgxGq1oJxHEsBmYSSQ6MurfXFlJtffdCYnuew1XX87yRISDEGX+yW2HhyiifJwJZlGGpWcfBOrAV+dmn0eijM9YHpOBrGrgjDjhVNPA6r8q9WDI98S3GgrHQ1\/KNbpgTUXSqmDLZk0ECPug1MIZKBOqa4pM15czuANTua2Yple8HtRQh1UaAG2fH3\/mxJ5YHEMiZAHegMLZSQ5fsC7\/W8iEBiy7f4Wi46A+4WDe+5+Dk+\/5jC1R1VUpcuSDV25styA8+ZmInqQBqG6ra1d17HBdxzYBtzWi3dO8xsrkeaFMP1xd\/RdnjAFcRxQkrOMq+mKNlE0rNOacJP27giX+CCSNJ4s8XC53OEo4lllhiiSWWWGKJxwFzxHZzhn9PRpQ4FSevUwKNWb0AAAKNSURBVJiXAwK7H9B8smAXveOHRrBmm3ORoCo2sEJ5AuMms4TVE5Kw9fl6AlZs6kBy8ltYHz+srXCIosSPDw2N7D37WB0C+JFvgB8Hx4n6isyhkfFVWBR+9uRMWnWLsgai1Kl\/qB\/YHYfU9mqmxODI4ZVUOfxavwlIDnIZO7abnGrKuAuePP7RpIjhLIGzDEvenzixO8ZiJ8nFGAwFq2JPbex7rKxQcBrXHPXQytVEHeg8n0J7tHBbX0DHwbCRnx9a3V1VEu6\/ygWVpic5IMiBXbUTg7Ri\/6vKKyb0VzdjUEardcedDnRP5TJkMJ1zSfpDhnyOa2dKZR3AWCO5Mi57OjEm7ymbbTtADlYMe\/Jtuv34QD4StjI5kr3b9ao1myhs870G\/iGjK\/oKA\/VsC\/oqY90bYtq6Xj1b1626u17WUBLb5kqqKixgneKox2iUs5MthBzgQL6vU8F8RsI1JM46PJZInI4DiBQvkIu7pCE0DDeuPd69qztfr2W\/Y6cP0ly29Y42YwQvmHgdd1jZMByMtjGZYYNRe4Y6+q7qKl1\/8E9YfZkw5Jcn5KNrFAgVjVhjhbA75koF1HHHAaFoOjCldrCVTL50NpIK0JEDjuCPx6iNfRes7Uu6Zr2p9xFCiBCYstkMh6ocRbkYjRv27hgL7qHwl0rfIKXS2pqiTPiVzsSaOKUs8ZE7w2Hd7qoJdX\/h4Oh7h3X1uEUWFimmjw\/nu2+RAjK3dVPPQq+rMt2X+f1X80entIzy1NH218+c0Egnv85y3DOka8D7R5Ltbirzf9zjYSM4YYxleGZQzCu9ZcRmzzp4jCOJw2+jOATC03TOZbCYyjnuU4mPmRpYYoklllhiiSWWWGKJJY7i\/wE1HwcdbW1CBAAAAABJRU5ErkJggg==\" alt=\"Jueves 28 de Abril ppt descargar\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>El proceso CNO fue propuesto en 1938 por Hans Bethe<\/strong><\/p>\n<p style=\"text-align: justify;\">Esperemos que alg\u00fan d\u00eda aparezca alguien que, con la intuici\u00f3n, el talento y el ingenio de Galileo, <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> o <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, y nos pueda por fin aclarar el misterioso n\u00famero y las verdades que encierra.\u00a0 Menos perturbador ser\u00eda que la relaci\u00f3n de todos estos importantes conceptos (e, \u045b y c) hubieran resultado ser 1 o 3 o un m\u00faltiplo de p\u00ed (\u03c0).\u00a0 Pero \u00bf137?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Sommerfeld: el eterno candidato al Nobel | OpenMind\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Arnold Sommerfeld, percibi\u00f3 que la velocidad de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en el \u00e1tomo de hidr\u00f3geno es una fracci\u00f3n considerable de la velocidad de la luz, as\u00ed que hab\u00eda que tratarlos conforme a la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>,\u00a0 vio que donde la teor\u00eda de Bohr predec\u00eda una \u00f3rbita, la nueva teor\u00eda predec\u00eda dos muy pr\u00f3ximas.<\/p>\n<p style=\"text-align: justify;\">Esto explica el desdoblamiento de las l\u00edneas. Al efectuar sus c\u00e1lculos, <strong>Sommerfeld<\/strong> introdujo una \u201cnueva abreviatura\u201d de algunas constantes.\u00a0 Se trataba de\u00a0<em>2\u03c0e<sup>2\u00a0<\/sup>\/ \u045bc<\/em>, que abrevi\u00f3 con la letra griega \u201c\u03b1\u201d (alfa).\u00a0 No prest\u00e9is atenci\u00f3n a la ecuaci\u00f3n.\u00a0 Lo interesante es esto: cuando se meten los n\u00fameros conocidos de la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, e<sup>&#8211;<\/sup>, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, \u045b, y la velocidad de la luz, c, sale\u00a0<em>\u03b1 = 1\/137<\/em>.\u00a0 Otra vez 137 n\u00famero puro.<\/p>\n<p style=\"text-align: justify;\">Una cosa tenemos clara, lo mismo que no sabemos que puede haber m\u00e1s all\u00e1 de los Quarks, tampoco sabemos que fuerzas gobiernan eso que llamamos fluctuaciones de vac\u00edo. De all\u00ed (es lo m\u00e1s probable) surgi\u00f3 nuestro Universo, nada puede surgir de donde nada hay, y, si surgi\u00f3 es porque hab\u00eda. Son muchas las cosas que a\u00fan, no podemos explicar con la seguridad inamovible que nos gustar\u00eda.<\/p>\n<p style=\"text-align: justify;\">Las fuerzas de la naturaleza que gobiernan la electricidad, el magnetismo, la <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a> y las reacciones nucleares est\u00e1n confinadas a un \u201cmundo-brana\u201d tridimensional, mientras que la Gravedad act\u00faa en todas las dimensiones y es consecuentemente m\u00e1s d\u00e9bil, su fuerza est\u00e1 m\u00e1s repartida.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El c\u00e1lculo de las 26 dimensiones de la primera teor\u00eda de cuerdas. \u2013 Estudiar F\u00edsica\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Sobre las dimensiones extras espaciales\" \/><\/p>\n<div style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<\/div>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00bfD\u00f3nde est\u00e1n esas dimensiones extras?<\/strong><\/p>\n<p style=\"text-align: justify;\">La \u00faltima lecci\u00f3n importante que aprendemos de la manera en\u00a0 que n\u00fameros puros como \u00b5 (alfa) definen el mundo es el verdadero significado de que los mundos sean diferentes.\u00a0 El n\u00famero puro que llamamos constante de estructura fina, e indicamos con \u00a0\u03b1 es como hemos dicho antes, una combinaci\u00f3n de e, c y \u045b (el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, la velocidad de la luz y la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>).\u00a0 Inicialmente podr\u00edamos estar tentados a pensar que un mundo en el que la velocidad de la luz fuera m\u00e1s lenta ser\u00eda un mundo diferente.\u00a0 Pero ser\u00eda un error.\u00a0 Si e, h y c cambian de modo que sus valores que tienen en unidades m\u00e9tricas (o cualesquiera otras) fueran diferentes cuando las buscamos en nuestras tablas de constantes f\u00edsicas pero el valor de\u00a0\u03b1 permaneciera igual, este nuevo mundo ser\u00eda observacionalmente indistinguible de nuestro mundo.\u00a0\u00a0 Lo \u00fanico que cuenta en la definici\u00f3n del mundo son los valores de las constantes adimensionales de la Naturaleza.<\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\" align=\"center\">\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"\u2730 Gran Dama Oscura \u2730: La Diosa de la Tierra\" width=\"406\" height=\"310\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p>Claro que, si miramos con atenci\u00f3n y aunamos todos los saberes que hemos podido conquistar a lo largo del tiempo, podemos decir sin temor a equivocarnos que hay cosas en el universo que no cambian, que permanecen y que siempre son las mismas. As\u00ed fue como nos lo dijo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, &#8220;las leyes del Universo son las mismas en todas sus regiones&#8221; y, siendo as\u00ed (que lo es) en cualquier lugar del Universo, por muy alejado que est\u00e9, ocurren las mismas cosas y veremos tambi\u00e9n lo mismo: Nebulosas y nuevas estrellas y mundos, explosiones supernovas, nebulosas planetarias, <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>,\u00a0 estrellas enanas blancas y de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>\u2026 Galaxias. \u00a1Siempre igual! y, en esa invariancia, como es de l\u00f3gica pensar, tambi\u00e9n entra el par\u00e1metro biol\u00f3gico, es decir, la Vida est\u00e1 por todas partes y s\u00f3lo nos queda \u00a1encontrarla!<\/p>\n<p>&nbsp;<\/p>\n<div align=\"center\">\n<p><img decoding=\"async\" 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\" alt=\"CFHT'den Koza Bulutsusu - GGG : 14 Ocak 2008 - Bulutsu\" \/><\/p>\n<p><strong>Inmensas estrellas masivas<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00bfCu\u00e1nta complejidad est\u00e1 ah\u00ed presente? Los cambios que se producen la en la materia, la radiaci\u00f3n, la gravedad, la qu\u00edmica y, \u00bfpor qu\u00e9 no? los cambios de fase que nos llevan hacia una posibilidad biol\u00f3gica que, con el paso de algunos millones de a\u00f1os, har\u00e1 que surja la Vida.<\/p>\n<\/div>\n<p><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> complet\u00f3, con sus ideas,\u00a0 un movimiento espectacular en la concepci\u00f3n f\u00edsica de la naturaleza que\u00a0 fue\u00a0 completado en el siglo XX.\u00a0 Est\u00e1 marcado por una evoluci\u00f3n que se aleja continuamente de cualquier visi\u00f3n privilegiada del mundo,\u00a0 es decir, una visi\u00f3n humana localista, basada en la Tierra, o,\u00a0 una visi\u00f3n basada en patrones humanos que, limitados por nuestras mentes a\u00fan no evolucionadas lo suficiente, no alcanza a comprender la grande del Universo. Tenemos que saber que,\u00a0 la naturaleza tiene sus propios patrones.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"El Universo se ve de la misma forma desde todas partes, gracias a la gravedad\" width=\"325\" height=\"182\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La gravedad causa que el Universo se vea igual en todas partes - Visi\u00f3n Federal Noticias\" \/><\/p>\n<p>En todas sus regiones, por muy alejadas que est\u00e9n, rigen las mismas fuerzas y constantes<\/p>\n<p>Est\u00e1 claro que pensar siquiera en que en nuestro Universo, dependiendo de la regi\u00f3n en la que nos encontremos, pudiera tener distintas leyes f\u00edsicas, ser\u00eda pensar en un Universo Chapuza.\u00a0 Lo sensato es pensar como <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y creer que en cualquier parte del Universo rigen las mismas leyes f\u00edsicas, hasta que no se encuentre pruebas reales a favor de lo contrario,\u00a0 los cient\u00edficos suponen con prudencia que, sea cual fueren las causas responsables de las pautas que llamamos \u201cLeyes de la Naturaleza\u201d, es mucho m\u00e1s inteligente adoptar la creencia de la igualdad f\u00edsica en cualquier parte de nuestro Universo por muy remota que se encuentre, los elementos primordiales que lo formaron fueron siempre los mismos. Que interacciona con las cuatro fuerzas fundamentales naturales.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/7d\/2MASS_LSS_chart-NEW_Nasa.jpg\/399px-2MASS_LSS_chart-NEW_Nasa.jpg\" alt=\"\" width=\"399\" height=\"202\" \/><\/p>\n<p><strong>El Universo misterioso, \u00bfCu\u00e1ntos secretos esconde?<\/strong><\/p>\n<p>\u00a1Son tantos que, ni durante lo que duran las vidas de toda la Humanidad presente y futura&#8230;los podremos desvelar&#8230;todos!<\/p>\n<p>Claro que si observamos con detenimiento el panorama, lo que viene sucediendo desde hace cientos o miles de a\u00f1os (guardando las distancias en cada escenario), es que, la Naturaleza nos deja que desvelemos secretos poco a poco, a medida que vamos haci\u00e9ndolo, nos proporciona m\u00e1s motivos para seguir, para plantear muevas preguntas que antes de ese nuevo descubrimiento no pod\u00edamos plantear. De esa manera nos mantiene incentivados para seguir, siempre querremos saber que es lo hay m\u00e1s all\u00e1 del Modelo Est\u00e1ndar, m\u00e1s all\u00e1 de los Quarks, si realmente existen esas !cuerdas vibrantes&#8221;, si ser\u00e1 posible que alg\u00fan d\u00eda juntemos a la Cu\u00e1ntica y a la Relatividad, sin que aquello explote y surjan los dichosos infinitos.<\/p>\n<p><strong>Emilio Silvera V\u00e1zquez<\/strong><\/p>\n<\/div>\n<p>&nbsp;<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F05%2F19%2F%25c2%25bfsabremos-alguna-vez-%25c2%25a1es-tan-grande-el-universo-3%2F&amp;title=%C2%BFSabremos+alguna+vez%3F+%C2%A1Es+tan+grande+el+Universo%26%238230%3B%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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(debajo ten\u00e9is algunos) &nbsp; \u00a0 Los cu\u00e1sares est\u00e1n entre los objetos m\u00e1s distantes en el universo. La palabra cu\u00e1sar o &#8220;qu\u00e1sar&#8221; es una contracci\u00f3n de [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27330"}],"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=27330"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27330\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27330"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27330"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27330"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}