{"id":2945,"date":"2024-03-12T09:47:20","date_gmt":"2024-03-12T08:47:20","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2945"},"modified":"2024-03-12T09:47:39","modified_gmt":"2024-03-12T08:47:39","slug":"las-huellas-del-pasado-nos-hablan-del-futuro","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2024\/03\/12\/las-huellas-del-pasado-nos-hablan-del-futuro\/","title":{"rendered":"Las huellas del pasado nos hablan del futuro"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"El legado de Turing | Blogs El Espectador\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/18\/Diagrama_de_fase_-_sustancia_pura.png\/251px-Diagrama_de_fase_-_sustancia_pura.png\" alt=\"Materia - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Lo cierto es que, la \u00fanica variable encontrada es la de las distintas densidades de los cuerpos<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.nationalgeographic.com.es\/medio\/2022\/03\/10\/mamut-lanudo-mammuthus-primigenius_71cf688c_1200x630.jpg\" alt=\"Clonar mamuts y otros animales extintos es &quot;imposible o muy dif\u00edcil&quot;\" width=\"546\" height=\"287\" \/><\/p>\n<p style=\"text-align: justify;\">Alain Turing, pionero de la criptograf\u00eda, estaba fascinado por la idea de la gravedad variable de Dirac, y especul\u00f3 sobre la posibilidad de probar la idea a partir de la evidencia f\u00f3sil, preguntando si \u201cun paleont\u00f3logo podr\u00eda decir, a partir de la huella de un animal extinto, si su peso era el que se supon\u00eda\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"John Burdon Sanderson Haldane - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTyQIuJIYOIgeZM4Oo0eAd3k1N1p6wjT7U4kA&amp;usqp=CAU\" alt=\"J. B. S. Haldane - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">El gran bi\u00f3logo J.B.S. Haldane se sinti\u00f3 tambi\u00e9n atra\u00eddo por las posibles consecuencias biol\u00f3gicas de las teor\u00edas cosmol\u00f3gicas en que las \u201cconstantes\u201d tradicionales cambian con el paso del tiempo o donde los procesos gravitatorios se despliegan de acuerdo con un reloj c\u00f3smico diferente del de los procesos at\u00f3micos (\u00bfser\u00e1 precisamente por eso que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general \u2013el cosmos\u2013, no se lleva bien con la mec\u00e1nica cu\u00e1ntica \u2013 el \u00e1tomo \u2013?).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los secretos del Universo y, de la vida. : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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rbfSGImUtkNXAR6semk02icuWclfpxrT6kIVAuqnLHqqhtBlzL9XtodY39HOtrsxGp0rh3EdgMetmxpXqNG+RBcZO2Tbq3Wv4RHys4I9jUD\/AMDQ\/wDMv+1v60XHFIRyTtmJ4joXIA07lgq5WZcd1vWkWo0+q\/7WXuXHKvrml4RAhzEauPSRtteT8Njvmumj\/wAK0xN0umhdrR8kh4dqzuEDgY+2iotBKqlnU2bauS5bq+jzRgDoF18qr1fwoQQxv2iyadgrKyuVVvH5Vfm39AnR8t1+lcZKFWzNl92tLJdKx2KLHHJR7q+mN8KxXJScOrNkis2P6VluPaF4XOSAO2WWLeWrF5v6MXJG4YqbfVXUXOu4mxLeZcq6u2G5H1CDWcP1BiTS6JUlCMspiJ+5j8O+4vVOr1GlhYhJLFNva+aRv9KW8G4jCsTxsvZnavbQ7WZfQ25\/rSv4i1MDsrQy39yYttrEfiuvlvo9fyU+\/RrdF8T4oVSQs3Vh05N+PjQ8vxU75I8aoW80fmrK\/DyRSTrHq5HSFlbnG2O7w5mtDqNBw2GSF4l+0Ru+OpfWzt9zbusBbv8A1\/Crz4nXsqqh\/JT2ey8UYWKuyhly6caF\/wCKzZY5EZe6m+rVNULTIkYiRVg7JVVsfAX9PlQa8EjERdpCTErN942OP60SfFe+ls67p\/0DRcRlyGTnqxsrUbFr3JADkrlip91B6SDRs5RGkZ1VtrMv+lFcI4Jrnu+B7LTy4ssjYtz7yPWrwl9ITyTf2zU8HjNknPN1XcnuX1rTJqnITuuy7lWs9wyNxgner7elvu608MMSqCilsfMzUzC32L5EkkmeJpHZg5bZ7W8tNtJp0A5Dau381BKx8WvREUptYE1dQt7YpkdNF+o0yMvTifWlE0jBuxU2KtiqR7mambanla9CJPAGZyq5v1PjuqLjb6KxteyjSaNmJZw3Vux6loufR6gIRA0Z3Njllljbl+tT+0k2satOoIUMe\/KumZSIqqbMNxPjnYzvptSFWZO8MzLXD4khOCAoC3Vi6tTL4g+GuG6t\/tMvaR6jBl7XTMq9p3WJ9bW\/nVK\/CvDI9TJrkLdm0X\/wWx7HKxuar+RTtA7lspfijDE43VvOtERcSjPPmR5j7aG4lBBmq6dBjKv\/ACvKretecAg06tNHqVEjMqsqyZfd1MW6fQtctPsYNMhAZVUZ9L0m4pxWeJgogzjfqeNdy0+fS6W4aMMEb\/or0q3rS\/UadSwDFZAjdC+350w5pLtAHrZm+LahFWPUoWDajcqr5W9KRfERWeNJ0cpJEvZyo3urY8S4NHIka6ZgI2ftHRuqH1tesPrdFMrTRsxtjtXLGoRyXZkNZFi2RDW8xWupzxDhWqsjIrFcMs1rqv8Ajf6Cc1+xYNSRyU2NSiQk+LGqNJA53EbWbqplGgHR3+tZdNT0erxTWTul0eKrpYAYjq3V6+pkIIO5epsvNU+yHNnN\/areWpx4c1CizeVqHyW9sYeKn0npE4OITgLzey9ONMF4jLIgRpNuWLBl3M1CIU7mtb2qtRTAFrDlnkq0xh8rjta+iK8autsaaZFSTJiW9qZYrzrVcP4iwRYk5BfKtZVnXGN0tkyrknt\/3atNwXRHBZXyBfpVqh7qtI64mZ2zR6DJgJJBbLpX3UzSXwJ\/bS5OQ8dvjVcmtRAzvyVFyyZqYlcUZtTzfQ3aYW77D3ULJxJAQiMCzdRVums3q+IvJ5wEVtqq1VxTdwDEn1ahXk10EXi6W2ayPU5AMT1Nj+6hdVLZzg16E02oHZtcjduqk6oMwxdB1NubGuWTaA\/i02NoZ2tdmG1aMk1REa4jItWQ1nEGRsAQRjU9JxUEbpLFOkNVKtlaw9bHGp1zDcTbHbjQrcQkO0d300tn4kjlvSg21Ci9nIPlqGuXYvU6GE2qbMgCxXJcm8tG6WZcLhN7NkzdVZ6LWSEkMQVXqZvNRum1i3HcB0tjRsaUitpscnXgoUYlWbpypcZpMiB5W6lobWO92KKLKmSOrUEuucDJ2pmab9i9yhjPq3Cm55p1UpaKKTNzfeuLL7atGodiXyBVl3Iy9S1BcRdbcmq6W2B1o9+zBUxDBwvT2i11USy2FsjXUblo78bfZhI2IsBzyX\/DVge1yWv7VqoRyEZBSQteBW7rEeZqw3J7qW\/Wi7tCedcrnw\/xVAL3WPVUC\/OwNqrou9r2EZ1ZC13WPK2bYtjVWmaPeJD5dn5qaaDh8csiCIGMruZ+patGPbOq+h1wzQBZXdwHjRlVGX3WrX6RTtBPKlej00SKoTmV87dVMEmUDMuF\/N5qfiEujOy3yfQ1ikjFmLA4Nlg3S1Yv4t4sgPYqQAzdy1dxfjmnVX7Jg0i7VxbblWJ1wmlftO1yZm6GoWTLKejseGknSXY54ZqJTkqB3DusaBdzZHwA9aa6aZ8wlrNni2XUtJuGafFIy7EsrZKsTY4t60wSWGOGWQPcxbc\/c1K81TehrtTqhqNei3jL8myXLKgJdUARchg+3a1Zt+Kk8hyFQbXk2saKtpaBvgvsey6okWyNl6cqrXUmxF\/NScakmrVntzB59NckKZHyfXobpqPAtaoyTMeSmlJ1J9aui1A9aNjj9imSUNYXPJOW6i0ZhzQ3PlpMmp8RV66kWv4+7KiOEvQnSHUUrlSGbn01U0KBDlcn1VelqWrrksOZvluWpvrQwK5cm6sWostyBpJljyKpAVjt+npqaSrYsWFLZ9SnSWJC+ahzPa1jt+miQ\/2UcIN1M+5j3Hy4+WupS80hY2JJVq6u2y2gIOvIK3l3MtVuw8KHEnzr1XHLnWRT2j20V9FnO1xb91UXNyACPLU2lHdeh5NTbllyXpqJTKZrlLewkRou6RiD5R1Uy0\/HTGAkKi6rjnIvTWUefmed6uilvyHM5UVQ57Ef8pN6SNnLx+RWFjfJt2X8q9f4gleLBic1ZWzVqzkKKUaR5lUI+OHVJVkccuKEA4y5Mn1eH9qh5KX2HhKn6D1ye5\/c1TSP+NQgLryYWLbbVdC9mDMBbLJlb20nVPZoxjTWxhDFMuJs2bLkqquW2kvxDriJDHGAsfmxbqbxpr9uNmZnxPmLViNdqXeaR2IOTt\/y+lvnRvExuqbf0Zn\/AKWT8cpfbCFnPrVyTfOlqyH8aIjD8mtYNWg4SMeLqvQxSc+tXrNyvelRfmRfpqxJz61M499lqyNdDDtj61dHN6mlYlqwS\/OmFj6F6yDUagetRbVHuysKWmc+JqtpT68q5RpgKexg2sI5hvNiteDWnxalMkjetNeA6SJ5Q2q3qnVDl1cqrkalbZES6ekRn1JxuD1VZpNY3JOoNtojiHCoULESAK65RIy5Y0HEwQ4AhR5WVequi1S6LXDl6YwkZscjGQF25411AajWNi6Z3X211EW9FOKFJl\/jXnbH150GZqgZfnWcsZuV5P6YaZvnzoWaeqWmoZnuTc+WiTjFsvkNrReXvzB5r5av08lr13A+Hy6mZYENlXEyy45dnHe1\/wCdeauNY5XiVw6o7Kr9OS1La3x+wcq0uf0HwMTcDvanWgVlMZU7l6d22kmnGIQt5lVqZxTWHJur20pmW+kbXiaS2\/ZqhohIEk7Lm33jLG64\/wAKTa1gjFVPL\/LRnDuJWKIH5N5fbSbicoMkhHLJqTxY656foZeWp2mwfX8RIjkjXzoy1n0Lltl71frHsTYdVQ0MZLoTcKzeWtfFKiW0YHlXWfKky5dNIAGIIPUv1U4WOLsbOd+LY7asi4W\/UXJ82GPTaroOGTsBJZDGjZOWfHbQKzJ+2PYvFeNPr2Z6VjlyUj6a8Eh\/StXqPsKgokEbF0WNpWTc3rQc3YOhj7IKqrjjEuP9KNi8r\/kWy+C+\/l2JFlqQm+dDahSjunOyNtyqkSD1p9VtbRlPp6YeJLkC9ezK4AJHL6aXiX50fHqUK2fmVqjbRKlMHMp\/HGmXDNcQzBeTvji1KdSQGLIOVNvhThb6qaWNHKfZ9N2\/Tl2jXHL+v8KplqVLdeiccN0kvY\/VTIoaVmITaqr1M1FcV4GHi08miUCeKKTt4ml3TN4WHr+FViJ9MRBNHIGRtwlRlyb1orQahvtCOqhVlZVV+yyaP5qKz+bXyl9GlWJVOmjLjTSh1WVWjdJcXSRdy11fRPi3hEH2bTa7To6hNQyS9r5r3JNu\/vFdRI8tWtg58ZaPh5mqJlNdXUykhN0w7SaTtLAjc2Pmp3wL4S1UryLqNNIEKYRzRupCSHx766upHyM1RvRp4fHipVNdjPR8Mn0Zl08IJmz3vhixX8f1pBxOI9rJlGVxbFsl6Wrq6g4KdU6fsezY5WJSl0QjcW5m4Xbur1ZyOV7Curqb4oSdtJaDdHqzyAIOPjUtYzG72JyXcy11dQqSVdDip1j7E2s\/Gr+FSoNhuDl1V1dTL\/gZUU1nWjVaXiCLEU6yy7WbdjUp3LKnZPijJvTp3V1dWfxSfRv8nS7EOpdw2GWVH8Jj7RsS+K472X211dTb\/iIR3kewDjkMQAwXCRnxbq3UmEDg7lNm3V1dTeOnxRl+VC\/Kz2WLmO8D6a8BI5A11dV0A0ixl5BiOf1VpvhLUSJOX0wbHFVl7PpX8f511dQPI7xsY8b\/AGI1XFdZBMbl9ybt39ahpeIxJYKiA5LvX5f2rq6s1Qtcfo1pNRoeNRPp5I5SpGLKySeblXV1dSdY52UqVs\/\/2Q==\" alt=\"Teor\u00edas del origen del universo - VIX\" \/><\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b1\/Atomo_litio.gif\" alt=\"Archivo:Atomo litio.gif - Wikipedia, la enciclopedia libre\" width=\"452\" height=\"339\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Tales universos de dos tiempos hab\u00edan sido propuestos por Milne y fueron las primeras sugerencias de que <em>G<\/em> podr\u00eda no ser constante. Unos procesos, como la desintegraci\u00f3n radiactiva o los ritmos de interacci\u00f3n molecular, podr\u00edan ser constantes sobre una escala de tiempo pero significativamente variables con respecto a la otra. Esto daba lugar a un escenario en el que la bioqu\u00edmica que sustentaba la vida s\u00f3lo se hac\u00eda posible despu\u00e9s de una particular \u00e9poca c\u00f3smica, Haldane sugiere que:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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TUUu3zxi6CSwZzy3J\/gRkaUESo71N+UQqw5mIlJKi3z4IskVLVb9xXpeAAM1QFIgLZ+v6RE29BEpD\/AD5tABY5mB0L+jP7x4K\/mIKjlY2D+rft6RbDAuFNQF9AC3WAA+GllXICpeyRZz7AQf7wyFI\/qA9FA+cLGYcrG6lOfBw59fMwFQJBOrU9f48oBGijG5UkE\/iCh4Av6tD8lJnmUpNMoUlR2ILjzBp47RmYfhk2aCQAEBxmUWFKFtTbSNeWjs0BCSD0bMTRzeKM5V8D4hPZlLnMWIc3Z6D1NYhJBUkPRwDA8hZi\/kKcid4ujBKfvEJTT6Xfk7in8xLZKR0iuHSkAORzJIA\/k3jBxeBCpighhLDFKr5qaDyHhDnFqBrO9aXB5VN9oypeKACfEeSifKtOkYeUm3bZtONK0bWHwspMpJLFTXY1PeZm6v1jHx02UACjRxZrNSsasrEPJBoLi4Hq4jDACklX1AFy1QKAAX1YQ\/O8mDSoW++K2+eUeicqf6PWPRtkRiNIweYEZSmYXzOgZa\/hTlCiQ1GNNSYbkTFMzsqvdcsQL2FDWCjFP3pYMxQFezByh\/zBwfCp2ERMSqYHVLWlQL5ikpYait+sLRYb72oZe87swO+xa97xfKpaSJoSsXbYnZ3pC6eHTSmiQ+jK2q9b2jwkTx3ygkaqQxsbqykxLbXBmdi+BSyUqlrKQaEEAlKh\/wDaaaNEI4DNUWRNSWpYhTDcEMLXeNufImgENXLmJy91ks6SrcbQJWOaWVBOWwLihBNgdmc+AjN+trXTVeb+g+FzVYeVkURmSpWYh\/xVoeih5UtGfLmLE9KiGSrMoFu6c0tRNub0vWBYrGPRJcq7o8TS9aGNTiBMuWqgsEvTpSxiIrrNJpKkik\/F911E0ZuT0r\/ygU3EIVmzgLSKMpnA35C1oFgQJqwFAlCR3gk1q7ajUvGwvhUh6SgAKEgqfk7GK81SJ92sqOVmEyFFFpanPUFr7kM0DRgzMDyiD+U3bl5xufaDhJ7MKljMlNSlySAaU1I8I52Ri1JU6SxTTzEaoyGUTFoIBRa9Pdrw1JWldwL\/ACkO4XCrno7VCholSS4NB5Gm7Wj33ZYqtNqVT+ukUpMhpMRVwuWokgEHVuX8QtO4cZaiU1DePjy18I3kZGsBoG+M8FThs1EuSbApv5CHmn0naOMWgOQ9b8u7pzbfVorKCT9TsTUJvu1jpWOnn8PRmIm5Qqoyo7y9iCElknkog8ovL4KkJ7iUBkkhU05tmAFE1JFSNRVmiHJGiRymIlpDFCiUH6VNrRwrXMD+kMZipSEJU2ygah6eznxjfn8CnTD\/AJkxUwgAgIQ+RRDCoAQAzfSDbxgiPs6hOVRWpIFKFBdWrHetteZpCzQ8WcpMIKipu6Cco0yjU8oqElR3ufVn\/WN7iGGwrADtKXqmraMEivJnrrCKBhwQxmvSuZGv\/TS+u+kVkFUIuw63I22+coPKBSTqWZLa5gGI2ofWCmXJP0Tglh+NJ90ubNoLR6dg1pQCEunVSSFDo6bWsWhpiYJZAT3Sws+4GwuXOz2gYmBIbe5PjFky0kgatQEM\/IGw8YZwvDM6FLzpYBTAggnKHNrEV8YG0goTKLnUpJ8SAfYw1J4ersxNUQlII0JUXtTQX1jQwnD0lOZV65UkAtfvHflpSGETwWBKAbMSPa0Mhv8Agvh+CoUB\/mGv5W08fhhiVwlKMxVLCtElVQB5ivhFArKAbVamvXTaCYUZgT+ap9KeIhpr4S7ATOGpVdIDUzJJCWPIgsa6QTCYVEt2SCofiVVvK3lBZgP0knpSjtWFcUsIBykuzAto+0Kw2x7\/ABBJZFye6ACOjBoZk4ZNczvq1AG056RicEBOeaWcd0K2p3m8MsbMyaBRIPQV1vvq7QrE4pBJjUI8G+Xi2KkpHdSohV61dwCadKRmHEAO1nqdv4geJxH0E7N4insB5xE7bRpBdNrHKzSgxKgDo+ju4D66NGApmAfQsB118ovhMcHKCXBqLGouK8vaEZ2JAUoBszl+QFh4QoqmX2Br4eYTIr+B6dT7P\/8AtFuOYQpWmUgPLSUqISWLzEgmYoah1MCHAAakY8rGlKSUKIU4qObv7CkdF9luOIQ5xCEHs6omZE5kZiwApZzpasXHRLTo0\/8A0HM\/1U\/7P5iY0P8AGpn+th\/NX7R6KqJn+wxOkjKVEpQAKks3iTaFcNi0qJSAWFCsKDdcrggbOHLRkKQJp7QIUtRrKEzJkyaMk9+guQA70OsBTgioqSVISaulQQFAvVk5PpJb6Fm\/1GINDpSkVYpLP4ev6QHCTyC+bNcDpSgLdNYy8LKmpADhTNXRgXZRqaxKisgkugioU7c66EczyiJRsuLoFicUFZEBzmVlIr9NczPrQ0eGp+Bw6gUlLAtYkavQC0YaMLN7ftEEEhblKqB3qxAy+MacrHImEpLy1AFwSLnZtfDSIh54mvpPKqIl\/ZWTmC5c1aSC6XZQ9gTGP9o5S5IRLPfSS+ZKSxNsvI8ucdNgFZKZ82zh2DnUWMXJsymcvlI9jQ+8Nsi92ZH2flBEsKuoku2hLjKebe5h7tqsUpFam2ouN4emSJc0OsVf60kBQO2YX6EQBPDG2W1KpCSXZnDMTer+EUnohq3ZQUS4op7ae1YrN4TIxYeYGUk0UmivHcbDRjBpfDyxZJTX+n\/tiuHnpSWJIVWxNTswHvFKQqF5f2e7LMqROUAalKj3T\/IPWISZrf5g1YMH89PWNBeIKQ1bsmjg3d2vb35RdE89+gJSkqKWIo7AHRiTCl6OKtDjDKVAJeCl3nLCaOE\/iI0JocifzGM+epa0EVQjREp1JLazJiSSulW5s2kai55y9kikxYKpkwh6AtXma5RoEwzw6Xh5TqJIJ+pYU6i24Lh6WZo5l6SmzplCMEZ2Gw6lE9nlyunvZVFAAGS4AIAG+WqjDCky5Qeaoju0WlQmS1JO+XLMbmWFbwv9oPtEHZJC6NmQAkkaZ22pZx0jiuI8WKia8\/31vzvaLUWxUqN\/i32gT9MtP0uwcqT1lqJCkv1NvGME4idiFsK0qXAdNNPxEPYV84VweF7RWZZKJb0WzpvY1DB31jo1oJSEJSOz\/wDplSg16yJyQpQP9Se7q8U\/1ElujLTw9Iv\/AJihckKSzGhYjMkj8yCG1aG8KharAhho4ypO4D5RZyO7uBGhhsKAgrDskZu65TTRJrlPMDK55QfB8OUtedSRmSxTLuhBLd6YKBUwgkhDBrnR0pNiaQojCFAJXMKbHKSBlBAqbgFhQWLA0DAik1JIlWqFlIQo12S5GupfaNtfCUJOYnOs1JU99wbvz1EUmSVmgpvQj3jWK\/pjOX8MWZwkKVmWlIBL33d\/wuOlYFP4eQky5QDGuZTgMXBcmNw8MUS+YDnc+0TJ4YkOwUo9P1sIttcMkn05HF4hUohOYEpAAa30io5fvCi1KWkHKSBWgLebNHbYjgxWR3UJy6qZR6UcD+IJJwaEHMpBWBvYeQFOsBd6OO4Rh1qUMwKZdaHXkk+\/jGvicUlOqWoA2m4bqI0MThJ09ZVLljLQJJZKRT8L1LdNYjD\/AGVmP\/nKdJ\/Cge5\/iFbF3piqKlrKJSMyq2DkDcnQN+kHT9ncQsd9kCxDhRsbAU9Y6zDYEy0hEmXlSDuK83zF\/eLrlrF1Acn9TFUF\/wAOP4jww4WWgIzKBUSsFrkBmbfLaE\/vig+UEn2Nh0jr5\/C0zHCipYcHZLvahECxmDRIAypSFn8oZuZevTkYmVLY4pvX04+dMUyczhbV0Lv88xHpeHm5CChQTdzRnDa708o7LgOE7QrV2RJ0UABe4ci9yWsw1jZ\/wtGUhcsAEMaqev5ieUJSTRVYuj59gfs\/McEtQ9fAM\/O8N8L+zwnJMwPUnMOd\/wCRyIjuimXLTlSoszAAlVvm8ZciSpCiQpQGgbJv1e25uYlzoKMSd9mcsyRKYtMUSrkJaXo\/Uxu4bgcuW2VDHUuD1fcco9iJhK0TUu6H+qpY5gofSCxB\/wCIrETOJLLnKi4sCfG4hxnYmhr7qn\/ST6f90RCv32ZsjyP7xMVaJpheF8CBAVlmIWRY96hNO9UHmxg\/+GlJqtVLGjjk3lD8\/jEqUFrSpc\/KkFQSqWQh3DEkpGY2CQSo7QlgOKzZ63yhEtJIZToWQCKl0lgwNFBJfzgaGgE9DCw2ZmPoYzeI8Q7O2V\/zZqW\/pD+e0dbMw4NQHpcF6cjGVjuEInCzKFiwLdRci1HiHZoqvZz6OMH6jKQsDVCiW8W99oZl8bwqye0QpL3zJzNp+F9N4xMbguwnFM0hKzVJSWHIjcHY\/wAi2veQmb17ixzcFiA+71sKxlk0zpwgzpzPw9Mq0Jo4LkBjuap1FH1h6XICgPxC4IIL9G8Y42WmUkkIWqSpx9bir0Cmv4hqG7B9ThXD58kZpJQoHVK0sQWNUHKdOtbQ16EPxXw6oYXbXSvz0iipRv6GnoWhPBcSK0uoVNN8qg4atknKfHqBGnIUMod6+UdEakc7TTKA5Uj9reTwniVdovsk3oZiv6RoASKE1boY0ly6UFIxvs3OzSe0rmmKWVHYhRAB6AW5wpR+Di9WMz+HpNyEhqMogGhHQaUpGXisAZDzAcyapmBwGSrL3iwdkkAnk9I282wf9ujGAcQ4vKw6XmGuiQxJdmYGz82hyjFrYouSejkvtHjlSygA0IJJqP7ip1jmcVxHNV46idwXEz5aiqWhCHeVJKlZ0A07qmZL3yqYV\/DHFz+GLRMMtTIWDVKyEmtReliNYx8\/NRVHS\/TLhaZi9oY4Fw0TVgzCEyyWdRygtVn2a\/hvTX4L9l0rUFT5lP6UAl+T\/s8dGeESVkhUlWWWWS2cZQQFGx1d31iJ+qSpFKDbsHJloM1Qw7PLCQVy3QGLsTcmgNw0Hl8OXNXkHZhZSVZ0pT9Qt2oYJWnmAFA6xU8Tw+HT2aMqA75E95SifyiqlHm0ERJxE8OR93km4JafNGjkA5E\/l7p94xgpSeuFTait9MqTKecAqZLVNDhUxKRklnQD\/UmWAKiwMbGGmpQnIAQBQnvVLvmfUl61u9aQWXIRLGWXhVJcEZrhjSp7QgevQwaXg1EuruCrBJUpVq5lKAb\/AKQG3jpjCS4c05qQALBu5L1dgb6tBATYADw99obl4EJDhhrv5uT1i33Y70+fLxeMjK0JplK0PzpBFBTVL\/OrcodTIGtfaCJwwu1dL+\/n5w1Fk2ZcmSV1Jod\/0gqMLTfmWbWw\/eHxKGhHP4IsEirn194tREKGS9CqzbesWlSgBy8ox+NrndopMta0pDZTLSpQJUwdS0g82FNKQefIxmRCgpzkTmRTMFW2rdyz1ekS32kzRQ5bNaYhIahqWpt7xQSwXIHm3lC\/Dp08umalmAqogElqmgqNrGpeNDFYlMpAKlJSCaOKnoLk+EOOyGq0DlySakeQtAcXgpNFTgmls1Tc0Y3q9IUn8cNpbpG5uegqE+8Y+PxtHJUVbkig6kj0iJNfCopm4caVBWVkISwG5JoAkaadBrCwuczdTUnqTaEMfNLy5fdyoyfiY5j9RNXUbC2kWxU2oOapqw\/nT9jEdLqg65yb5gOhfyLAkwNcxnUHqbP4MKOaCM6elZBqah6Jca7WprGYtRcgqIblp8HpDpitG2meCL760bQWf2gM2eKilTStwGvp6xkoxRr3g4L672SehEe7dw7K3uDq+lresJRY9M1PvP5P+X\/nHozc539f4iYqmLR1MrCYAIeZPC5uZSioqIXnq+WV+FiWy5esafCOGoBUsCcFFj\/mZGPTILUtblCfEZ0miypaJzNmQWLGgcOMzsBRleUZ2ExmYgKWogFykFIfQFZbv+cEvTRKOyZ7KoNjeE5o71h0+Xv6xn8Z42ZKUploOZQOUKqzNo7m7aDnGBiPtDMSoJ7xWAe0LoCUpZwBdlWqTttCzSezWPm2rOh4ngk4hAZqfS6HH7t0PnaOWm8GMpTTJE4I3kkLDtR0sFEbhk60vHW8NxInSwpADVFC4cbcrRopkU+kjpF\/jUiYzcWfPcXLwxTmE0AsHzfUG1AXkIOhcKeM+RlyhKFGaX+hAJPjlcJtqRH02bgpZcFA55q9PqfygicGhNAGHIftp0hfgRf52uHH\/Zngk8HNN7iTl7j5ldxRLbJqX1JjsEoTQJ\/vBBLFKN6ewiUty6eMaxio8MJScnbAFJobNtt6MfOOdmcHxEmYpWGWgpWoqMtZYBRuUn9KeMdQVjKAAafOfwwFUvWvy4hun0E2uHPk49f4ZMrRS8wPllCv06iH8DwlEvvqPaTSP\/kXvqEJq3W\/ONNMon43z0geIlBjXrfVtq84WP1Dcr0ZvE+I9lLUoF1VSkCpzaBhtTzEIcOwScNK\/wAxIXOnHMsUJUo1Art4A1O8L8bmTBi5X\/t1zEhBUgJBymYVGqlOwSGSSTsnw2+FcOKf82eQqYr\/AGpH9KBs2uvvG7LVJCMvgUtYAXLTmJJYOlKSanLlKXO5\/RhEyvsthtUXs6lHa7rjdR0o+pHzm3ODplkmwbR\/Sjbw6VEZMxE8MTKpLlpA\/KkJ8S3UQ7LQomvuI0exDaVqW+XoNokSKW13+e8FCsVTJGrA2eCIkVsDq9P5htGH5HzbyiplgaHa+kOhWLrDf0jT5SAiu5NdbfNIcY9fnvC89bXBe4FKl2FtyRDEVSjy8T\/HpFwhTcujelPhgSjlIQ5LVWbDpQOakelYOnFocMCCQCzB6ksPIE8mhWgIUnWpeJSRYi28SpWuX0eF52NSj6ixIsL\/ADn7QWAyiZo3hVm6M3pEGYAKuBpYD9IypnHO6yJagX+pdGq1Br86Rk4nEKV3lEqYsauHNWAPJ+US5pcKUWzppuNlpSVZgpg5AqabRxWPxfaze0WptAl\/pAZgH193MMfe2tmB0DWrU3t+4j03HZgwUw5ki9RysYlzbGo0Jpa9CORJ11is5anoQ3Ujc2zJ0a8XmT5avrBSXISU0UwZy4uOr2hUzClRZWZmbu3p+Ugcrp6iE+FLo\/xKVmWoslmSQa2INKE6vTKKxlz8S4uQNA5Gu1tYP9osUhK0BZSCEAOqV2jm7J7zoPMHrHOT8cXOUioDaX8feCK1RUumkUWIUObhmLeofSkWSS4YhTH6WIp+XeM1aFMS4J1DvXU9Ojwxw1ClrSkOFKJFbUuTsGBroIqiaHJqQaqbonSnzSJk4ZTnIhSwzOkVfm3vzjbw2Aky+7l7WYz\/AEuE5b90U8S5gg4wRLKwHQgsbAcm8hSMvyfwdGJlm\/6S\/wDaY9Df\/qTmny\/iPQ8n\/Aoy5uImzZyszJGZiTUClUhIqW+lholjrHTcInIl9yhJOoGY6qVMIcIDbkEUcAAxxAm1JIGtqatpo4JO5UY6XDzBLldplByy5am37Sw5AEOaOdMsQ3TJQXjq5pmrWJa1FWVMoolrUjKRVQYEO5LCmpi\/AvstNmgGcDKQG7oPfWdSSKJ152tHRfZueZyEzFEurMGegKdfH0A1Lk65XcNoNdyBG0VFu2U\/SSVIvKwyEJSlNAGDDQeUGlAMxPr\/ADAFqYDXrF0mnWNcrILKSn+SNPaI7Efrr80EVTMoWDf2ioUYViCsBoD7\/wAx4zE3YevryiqVmvL9BFSTvvptDsRZZTpeIBLClYsgF6k294nsm1+N884AKIJoHZn+CL5wb2taLdlz5R5UoDTX9oEwFRLSk2fw9fSLKWDox6kP5awyuSAl2294rMlhLEuXLQbEJplsatB0rawr\/MHEh9YuZTUhUACXMFgKN\/eGEq9f1gM3DgkuH69I9JS7CweGAcq29x\/eFyWNbc\/fygiEAiu7QHGpZJ6HXlABCp1CQQBQDmefiQPAxjcQxjTkHNRr6jKVPTfKp2gmJnG3X\/8Aon94yccs50qJ+nIoeLuOlI5J+zui1HVmlNnEAu+ZQIYaEguH3oR16QHD4hpneUzAZi9iwBA5uFj\/AKoTxSiZjP8ASaU2f\/t8zGJxrElSyGYJow1Ya86Qozcgo6DFfaAOcj694\/o1vWEZs81WxW+1RpR2BG\/7xjS5pAI5fvbaCYTEKBNbCj+0aWx6GsbjQp2SoGmlyxZ3Bu5hSdxNKe7VqsNib+8BxU5QBrRhT2bpCTOS+tD8rEYoMhs8WmSlBSGOamU1SSNauWGz1jQ\/xGVOYLRlNcpQctJZcrynuplsSLglo5pQGa1+fOLJkgg3Ditb1EaJDys6E4KRpiAyk0zoUk5Qr6qPTLQbnUBopJxkmUkFLzVpBP05QKfWxclq7DvVJaMubiCpE24MxCUqL\/hQUhIGyQ1uZ5N6YooMhYNUgy+RT3k94a0UfSFRVotOmKJJSukwA5pagEqBulcsi72IOhpCkzCA6HM13Z2Fd+UFlSABmDjvKYA0GRrf7oiYbqrveNEhNiX3YixYHffwo3TyhvBLIKVhQCrF+Sg4I0dmetzpHgtvG8FMgVPOvOkOhNjSsVM+8Gektm\/AS4pQuQBqH5l4SXKK5Yl0SgEqZ1d4qLuo1cjakGw0rX5cawXKE0Zw2vjTpCSSFZm\/4aPy\/P8Apj0afYCPRVhZ\/9k=\" alt=\"El prec\u00e1mbrico - Ideolog\u00eda Biolog\u00eda\" width=\"370\" height=\"181\" \/><img decoding=\"async\" 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\" 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\" alt=\"Prec\u00e1mbrico\" \/><img decoding=\"async\" src=\"https:\/\/i.imgur.com\/DR3EyKE.png\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cHubo, de hecho, un momento en el que se hizo posible por primera vez vida de cualquier tipo, y las formas superiores de vida s\u00f3lo pueden haberse hecho posibles en una fecha posterior.\u00a0 An\u00e1logamente, un cambio en las propiedades de la materia puede explicar algunas de las peculiaridades de la geolog\u00eda prec\u00e1mbrica.\u201d<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTlUoTkQRtJIT8J0o5knfP2DCFIdYIyXlmLKw&amp;usqp=CAU\" alt=\"Historia de la vida - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSP7BAxAgd8gQl-7m7tGMkdxquOGwCzactnng&amp;usqp=CAU\" alt=\"Camino de la sexta extinci\u00f3n | Reportajes | MG Magazine\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La Naturaleza exige su tiempo para producir cambios<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Este imaginativo escenario no es diferente del que ahora se conoce como \u201cequilibrio interrumpido\u201d, en el que la evoluci\u00f3n ocurre en una sucesi\u00f3n discontinua de brotes acelerados entre los que se intercalan largos periodos de cambio lento. Sin embargo, Haldane ofrece una explicaci\u00f3n para los cambios.<\/p>\n<p style=\"text-align: justify;\">Lo que tienen en com\u00fan todas estas respuestas a las ideas de Eddington y Dirac es una apreciaci\u00f3n creciente de que las <strong>constantes de la naturaleza<\/strong> desempe\u00f1an un papel cosmol\u00f3gico vital:<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/_ms_ATMCR9jA\/TVHvKuC1I4I\/AAAAAAAAGao\/ejZuDdH34nE\/s1600\/image002.jpg\" alt=\"Podr\u00eda ser el valor de G decreciente? : Blog de Emilio Silvera V.\" \/><\/p>\n<p><strong>Si algunas de estas constantes variaran&#8230; \u00a1La Vida no ser\u00eda posible en nuestro Universo!<\/strong><\/p>\n<p style=\"text-align: justify;\">Existe un lazo entre la estructura del universo en conjunto y las condiciones locales internas que se necesitan para que la vida se desarrolle y persista. Si las constantes tradicionales var\u00edan, entonces las teor\u00edas astron\u00f3micas tienen grandes consecuencias para la biolog\u00eda, la geolog\u00eda y la propia vida.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/sites.google.com\/site\/matematica358\/_\/rsrc\/1468877273404\/home\/la-divina-proporcion-en-el-arte-y-las-construcciones-humanas\/la-divina-proporcion-en-la-naturaleza\/girasol.jpg?height=330&amp;width=400\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/eos.com\/wp-content\/uploads\/2023\/09\/how-to-grow-sunflower.png\" alt=\"Cultivo De Girasol: C\u00f3mo Plantar, Cuidar Y Cosechar\" width=\"561\" height=\"281\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Cuando se mira un girasol, se ven espirales a favor y en contra de las agujas del reloj, formadas por las semillas; las cantidades de cada una de ellas son t\u00e9rminos consecutivos de la sucesi\u00f3n de Fibonacci. Los m\u00e1s frecuentes son los pares 21-34; 34-55; y 89-144. Lo mismo ocurre si observamos una pi\u00f1a, el n\u00famero de espirales en uno y otro sentido son t\u00e9rminos sucesivos de la famosa sucesi\u00f3n.&#8221;<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/i2.wp.com\/tuplanetavital.org\/wp-content\/uploads\/2014\/12\/2-proporcion-aurea.jpg\" alt=\"La proporci\u00f3n \u00e1urea est\u00e1 presente en muchas formas de la Naturaleza - Planeta Vital\" \/><img decoding=\"async\" src=\"https:\/\/naukas.com\/fx\/uploads\/2012\/11\/Sandy.jpg\" alt=\"Por qu\u00e9 los huracanes tienden a formar una espiral logar\u00edtmica? - Naukas\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/imborrable.com\/wp-content\/uploads\/2022\/10\/mona-lisa-leonardo-da-vinci-proporcion-aurea-numero-aureo-espiral-de-oro.jpg\" alt=\"La proporci\u00f3n \u00e1urea: Qu\u00e9 es y c\u00f3mo se aplica en dise\u00f1o gr\u00e1fico\" width=\"643\" height=\"909\" \/><\/p>\n<p><strong>\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 \u00a0Est\u00e1 por todas partes<\/strong><\/p>\n<table style=\"width: 8px;\" border=\"0\" cellspacing=\"0\">\n<tbody>\n<tr>\n<td style=\"width: 0px;\"><\/td>\n<td style=\"width: 0px;\">\n<div><\/div>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<div>\n<blockquote>\n<ul>\n<li style=\"text-align: justify;\"><span style=\"font-family: Arial; font-size: medium;\">&#8220;La espiral \u00e1urea da forma a los caracoles y su ejemplo m\u00e1s extraordinario es el nautilus. La estructura de su interior se construye a\u00f1adiendo c\u00e1maras de mayor tama\u00f1o cada vez pero siempre conservando la forma. Sobre cada parte del caparaz\u00f3n que permanece se a\u00f1ade otra nueva, exactamente igual, pero m\u00e1s grande. Esta forma tambi\u00e9n puede observarse en los movimientos de turbulencia con velocidad de expansi\u00f3n creciente como en los remolinos de los r\u00edos, huracanes y, en mucha mayor escala, la disposici\u00f3n de las galaxias.&#8221;<\/span><\/li>\n<\/ul>\n<\/blockquote>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/kajabi-storefronts-production.kajabi-cdn.com\/kajabi-storefronts-production\/blogs\/26406\/images\/XC5KEc9dS06p8Zf7e1yk_22.jpeg\" alt=\"L\u00edmite Derivado de las Variaciones de la Constante de Estructura Fina\" width=\"584\" height=\"329\" \/><\/p>\n<p><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La Constante de estructura fina<\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La constante de estructura fina de\u00a0<span tabindex=\"0\" role=\"tooltip\"><span class=\"c5aZPb\" tabindex=\"0\" role=\"button\" data-enable-toggle-animation=\"true\" data-extra-container-classes=\"ZLo7Eb\" data-hover-hide-delay=\"1000\" data-hover-open-delay=\"500\" data-send-open-event=\"true\" data-theme=\"0\" data-width=\"250\" data-ved=\"2ahUKEwj4vP7Jpu6EAxUD1gIHHWZJDawQmpgGegQIFxAD\"><span class=\"JPfdse\" data-bubble-link=\"\" data-segment-text=\"Sommerfeld\">Sommerfeld<\/span><\/span><\/span>\u00a0(s\u00edmbolo \u03b1) es la\u00a0<b>constante f\u00edsica fundamental que caracteriza la fuerza de la interacci\u00f3n electromagn\u00e9tica<\/b>. Es una cantidad sin dimensiones, por lo que su valor num\u00e9rico es independiente del sistema de unidades usado, su f\u00f3rmula es:<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<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=\"508\" height=\"259\" \/><\/p>\n<p style=\"text-align: justify;\">Si unos cient\u00edficos alien\u00edgenas, sin importar que guarismos y signos utilizaran para hallar el valor de la constante de estructura fina, el resultado ser\u00eda el mismo que nos ha dado a nosotros&#8230; \u00a1137!<\/p>\n<p style=\"text-align: justify;\">Este n\u00famero adimensional, esconde los secretos del electromagnetismo (e-), el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, de la velocidad de la luz (c), y, de la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> (h).<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><iframe loading=\"lazy\" title=\"Fisica 083 Constantes universales\" width=\"500\" height=\"375\" src=\"https:\/\/www.youtube.com\/embed\/jSVtUUBOlVI?feature=oembed\" frameborder=\"0\" allow=\"accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture; web-share\" allowfullscreen><\/iframe><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">No podemos descartar la idea ni abandonar la posibilidad de que algunas \u201cconstantes\u201d tradicionales de la naturaleza pudieran estar variando muy lentamente durante el transcurso de los miles de millones de a\u00f1os de la historia del universo. Es comprensible por tanto el inter\u00e9s por los grandes n\u00fameros que incluyen las constantes de la naturaleza. Recordemos que <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> nos trajo su teor\u00eda de la Gravedad Universal, que m\u00e1s tarde mejora <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y que, no ser\u00eda extra\u00f1o, en el futuro mejorar\u00e1 alg\u00fan otro con una nueva teor\u00eda m\u00e1s completa y ambiciosa que explique lo grande (el cosmos) y lo peque\u00f1o (el \u00e1tomo), las part\u00edculas (la materia) y la energ\u00eda por interacci\u00f3n de las cuatro fuerzas fundamentales.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Respuestas (LXXVI): \u00bfC\u00f3mo sabemos si las leyes de la f\u00edsica han ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Constante de Planck - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"La magia del n\u00famero 137 \u2013 Blog de Unicoos\" \/><\/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;\">Si la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> o la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> variaran aunque s\u00f3lo fuese una diezmillon\u00e9sima parte&#8230; \u00bfLa Vida no existir\u00eda! No se formar\u00edan los \u00e1tomos que conforman todos los objetos conocidos como estrellas, galaxias y mundos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"A Celebration of the Legacy of Robert Dicke (Part 1)\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Me referir\u00e9 ahora aqu\u00ed a un f\u00edsico extra\u00f1o. Se sent\u00eda igualmente c\u00f3modo como matem\u00e1tico, como f\u00edsico experimental, como destilador de datos astron\u00f3micos complicados o como dise\u00f1ador de sofisticados instrumentos de medida.<\/p>\n<p style=\"text-align: justify;\">Ten\u00eda los intereses cient\u00edficos m\u00e1s amplios y diversos que imaginarse pueda. \u00c9l dec\u00eda que al final del camino todos los conocimientos convergen en un solo punto, el saber.<\/p>\n<p style=\"text-align: justify;\">As\u00ed de curioso, ya pod\u00e9is imaginar que fue uno de los que de inmediato se puso manos a la obra para comprobar la idea de la <strong>constante gravitatoria variable<\/strong> de Dirac que pod\u00eda ser sometida a una gran cantidad de pruebas observacionales, utilizando los datos de la geolog\u00eda, la paleontolog\u00eda, la astronom\u00eda, la f\u00edsica de laboratorio y cualquier otro que pudiera dar una pista sobre ello. No estaba motivado por el deseo de explicar los grandes n\u00fameros. Hacia mediados de la d\u00e9cada de los 60 hubo una motivaci\u00f3n adicional para desarrollar una extensi\u00f3n de la teor\u00eda de la gravedad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> que incluye una <em>G<\/em> variable. En efecto, durante un tiempo pareci\u00f3 que las predicciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> no coincid\u00edan en lo referente o sobre el cambio de \u00f3rbita de Mercurio que era distinta a las observaciones cuando se ten\u00eda en cuenta la forma ligeramente achatada del Sol.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Robert Dicke, American physicist - Stock Image - H404\/0373 ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Robert Dicke<\/strong>, que este era el nombre del extra\u00f1o personaje, y su estudiante de investigaci\u00f3n Carl Brans, en 1.961, demostraron que si se permit\u00eda una variaci\u00f3n de <em>G<\/em> con el tiempo, entonces pod\u00eda elegirse un ritmo de cambio para tener un valor que coincidiera con las observaciones de la \u00f3rbita de Mercurio. Lamentablemente, se descubri\u00f3 que todo esto era una p\u00e9rdida de tiempo. El desacuerdo con la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> a inexactitudes de nuestros intentos de medir el di\u00e1metro del Sol que hac\u00edan que este pareciera tener una forma de \u00f3rbita diferente a la real. Con su turbulenta superficie, en aquel tiempo, no era f\u00e1cil medir el tama\u00f1o del Sol. As\u00ed que, una vez resuelto este problema en 1.977, desapareci\u00f3 la necesidad de una <em>G<\/em> variable para conciliar la observaci\u00f3n con la teor\u00eda.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/50\/Paul_Dirac%2C_1933.jpg\/220px-Paul_Dirac%2C_1933.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>hip\u00f3tesis de los n\u00fameros grandes de Dirac<\/strong>\u00a0(en\u00a0<a title=\"Idioma ingl\u00e9s\" href=\"https:\/\/es.wikipedia.org\/wiki\/Idioma_ingl%C3%A9s\">ingl\u00e9s<\/a>,\u00a0<em>Dirac large numbers hypothesis<\/em>, o\u00a0<strong>LNH<\/strong>) es una observaci\u00f3n realizada por\u00a0<a title=\"Paul Dirac\" href=\"https:\/\/es.wikipedia.org\/wiki\/Paul_Dirac\">Paul Dirac<\/a>\u00a0en 1937 que relaciona las proporciones de escalas de tama\u00f1o en el Universo con las escalas de fuerza. Las proporciones constituyen n\u00fameros muy grandes y sin dimensiones: unos 40\u00a0<a title=\"\u00d3rdenes de magnitud\" href=\"https:\/\/es.wikipedia.org\/wiki\/%C3%93rdenes_de_magnitud\">\u00f3rdenes de magnitud<\/a>\u00a0en la \u00e9poca cosmol\u00f3gica actual. De acuerdo con la hip\u00f3tesis de Dirac, la similitud aparente de estas relaciones podr\u00eda no ser una mera coincidencia, sino que podr\u00eda implicar una\u00a0<a title=\"Cosmolog\u00eda f\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cosmolog%C3%ADa_f%C3%ADsica\">cosmolog\u00eda<\/a>\u00a0con estas caracter\u00edsticas inusuales:<\/p>\n<ul>\n<li style=\"text-align: justify;\">la fuerza de la gravedad, representada por la\u00a0<a title=\"Constante gravitacional\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_gravitacional\">constante gravitacional<\/a>, es inversamente proporcional a la\u00a0<a title=\"Edad del universo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Edad_del_universo\">edad del universo<\/a>: <img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/16a3139f7953277b6d2e1791a830a49971a96028\" alt=\"{\\displaystyle G\\propto 1\/t\\,}\" \/>;<\/li>\n<li style=\"text-align: justify;\">la masa del universo es proporcional al cuadrado de la edad del universo: <img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/10a37d1f76d9cc7ce773009db9e9ff07104b23b1\" alt=\"{\\displaystyle M\\propto t^{2}}\" \/>;<\/li>\n<li style=\"text-align: justify;\">las constantes f\u00edsicas en realidad no son constantes. Sus valores dependen de la edad del Universo.&#8221;<\/li>\n<li><\/li>\n<\/ul>\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Nota dominical: Por qu\u00e9 llamaron Sir Arthur &quot;Adding-One&quot; a ...\" \/><\/p>\n<p style=\"text-align: justify;\">Su n\u00famero enorme ( NEdd) nos dice el n\u00famero de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> del Universo y de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, es 10<sup>80<\/sup>\u00a0y es_<\/p>\n<p style=\"text-align: justify;\">15747724136275002577805653061181555468044717914527116709366231425076185631031296<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"CLASE N\u00b0 9 DICKE\" \/><\/p>\n<p style=\"text-align: justify;\">De todas las maneras, lo anterior no quita importancia al trabajo realizado por <strong>Dicke<\/strong> que prepar\u00f3 una revisi\u00f3n importante de las evidencias geof\u00edsicas, paleontol\u00f3gicas y astron\u00f3micas a favor de posibles variaciones de las constantes f\u00edsicas tradicionales. Hizo la interesante observaci\u00f3n de explicar los \u201cgrandes n\u00fameros\u201d de Eddington y Dirac bajo el apunte de que all\u00ed ten\u00eda que subyacer alg\u00fan aspecto biol\u00f3gico que de momento no \u00e9ramos capaces de ver.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cEl problema del gran tama\u00f1o de estos n\u00fameros es ahora f\u00e1cil de explicar&#8230; Hay un \u00fanico n\u00famero adimensional grande que tiene su origen est\u00e1tico. Este es el n\u00famero de part\u00edculas del universo. La edad del universo \u201cahora\u201d no es aleatoria sino que est\u00e1 condicionada por factores biol\u00f3gicos\u2026 porque alg\u00fan cambio en los valores de grandes n\u00fameros impedir\u00edan la existencia del hombre para considerar el problema\u201d.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/ep01.epimg.net\/elpais\/imagenes\/2018\/04\/02\/ciencia\/1522681450_792678_1522681850_noticia_normal.jpg\" alt=\"Descubierta la estrella m\u00e1s lejana jam\u00e1s observada | Ciencia | EL PA\u00cdS\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Cuatro a\u00f1os m\u00e1s tarde desarroll\u00f3 esta importante intuici\u00f3n con m\u00e1s detalle, con especial referencia a las coincidencias de los grandes n\u00fameros de Dirac, en una breve carta que se public\u00f3 en la revista Nature. Dicke argumentaba que formas de vidas bioqu\u00edmicas como nosotros mismos deben su propia base qu\u00edmica a elementos tales como el carbono, nitr\u00f3geno, el ox\u00edgeno y el f\u00f3sforo que son sintetizados tras miles de millones de a\u00f1os de evoluci\u00f3n estelar en la secuencia principal. (El argumento se aplica con la misma fuerza a cualquier forma de vida basada en cualesquiera elementos at\u00f3micos m\u00e1s pesados que el helio). Cuando las estrellas mueren, las explosiones que constituyen las supernovas dispersan estos elementos biol\u00f3gicos \u201cpesados\u201d por todo el espacio, de donde son incorporados en granos, planetesimales, planetas, mol\u00e9culas \u201cinteligentes\u201d auto replicantes como ADN y, finalmente, en nosotros mismos que, en realidad, estamos hechos de polvo de estrellas.<\/p>\n<p style=\"text-align: justify;\">Esta escala temporal est\u00e1 controlada por el hecho de que las constantes fundamentales de la naturaleza sean<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"alignnone size-full wp-image-32262\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2020\/07\/planetarium-cusco.jpg\" alt=\"\" width=\"550\" height=\"367\" srcset=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2020\/07\/planetarium-cusco.jpg 550w, http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2020\/07\/planetarium-cusco-450x300.jpg 450w, http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2020\/07\/planetarium-cusco-150x100.jpg 150w\" sizes=\"(max-width: 550px) 100vw, 550px\" \/><\/p>\n<p><a href=\"https:\/\/www.tripadvisor.es\/Attraction_Review-g294314-d1469177-Reviews-Planetarium_Cusco-Cusco_Cusco_Region.html#\/media-atf\/1469177\/278571026:p\/?albumid=-160&amp;type=0&amp;category=-160\">https:\/\/www.tripadvisor.es\/Attraction_Review-g294314-d1469177-Reviews-Planetarium_Cusco-Cusco_Cusco_Region.html#\/media-atf\/1469177\/278571026:p\/?albumid=-160&amp;type=0&amp;category=-160<\/a><\/p>\n<p style=\"text-align: center;\">t(estrellas) \u2248 (Gm<sub>p<\/sub><sup>2<\/sup> \/ hc)<sup>-1 <\/sup>h\/m<sub>p<\/sub>c<sup>2<\/sup> \u2248 10<sup>40<\/sup> \u00d710<sup>-23 <\/sup>segundos \u2248 10.000 millones de a\u00f1os<\/p>\n<p style=\"text-align: justify;\">No esperar\u00edamos estar observando el universo en tiempos significativamente mayores que t(estrellas), puesto que todas las estrellas estables se habr\u00edan expandido, enfriado y muerto. Tampoco ser\u00edamos capaces de ver el universo en tiempos mucho menores que t(estrellas) porque no podr\u00edamos existir; no hab\u00eda estrellas ni elementos pesados como el carbono. Parece que estamos amarrados por los hechos de la vida biol\u00f3gica para mirar el universo y desarrollar teor\u00edas cosmol\u00f3gicas una vez que haya transcurrido un tiempo t(estrellas) desde el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.<\/p>\n<p style=\"text-align: justify;\">As\u00ed pues, el valor que del gran n\u00famero nos dio Dirac N(t) no es en absoluto aleatorio. Debe tener un valor pr\u00f3ximo al que toma N(t) cuando t esta cercano el valor t(estrella).<\/p>\n<p style=\"text-align: justify;\">Todo lo que la coincidencia de Dirac dice es que vivimos en un tiempo de la Historia C\u00f3smica posterior a la formaci\u00f3n de las estrellas y anterior a su muerte. Esto no es sorprendente. Dicke nos est\u00e1 diciendo que no podr\u00edamos dejar de observar la coincidencia de Dirac: es un requisito para que exista vida como la nuestra<\/p>\n<p style=\"text-align: justify;\">De esta forma Dicke nos vino a decir que:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTJ2RRHwqO7MGfFn7gQGA0_naJ8hgQOnFWi7A&amp;usqp=CAU\" alt=\"Cu\u00e1l es la edad del Universo? - YouTube\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201cPara que el universo del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> contenga las ladrillos b\u00e1sicos necesarios para la evoluci\u00f3n posterior de la complejidad biol\u00f3gica-qu\u00edmica debe tener una edad al menos tan larga, como el tiempo que se necesita para las reacciones nucleares en las estrellas produzcan esos elaborados elementos.\u201d<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Esto significa que el universo observable debe tener al menos diez mil millones de a\u00f1os y por ello, puesto que se est\u00e1 expandiendo, debe tener un tama\u00f1o de al menos diez mil millones de a\u00f1os luz. No podr\u00edamos existir en un universo que fuera significativamente m\u00e1s peque\u00f1o.<\/p>\n<p style=\"text-align: justify;\">Un argumento hermosamente simple con respecto a la inevitabilidad del gran tama\u00f1o del universo para nosotros aparece por primera vez en el texto de las Conferencias Bampton impartidas por el te\u00f3logo de Oxford, Eric Mascall. 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