{"id":3768,"date":"2020-07-24T08:54:10","date_gmt":"2020-07-24T07:54:10","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3768"},"modified":"2020-07-24T07:54:28","modified_gmt":"2020-07-24T06:54:28","slug":"conociendo-el-universo","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/24\/conociendo-el-universo\/","title":{"rendered":"Conociendo el Universo"},"content":{"rendered":"<p style=\"text-align: justify;\">Como pregona la filosof\u00eda, nada es como se ve a primera vista, todo depende bajo el punto de vista desde en el que miremos las cosas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/_0-n6ibeAq8k\/SxqgL9n7vwI\/AAAAAAAAAGI\/6tl_8q7QtME\/s1600\/Imagen1.jpg\" alt=\"Nuestro lugar en el Universo\u2026\u00bfcu\u00e1l ser\u00e1? : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSYrazEu8fdcbqFj4U4r4N9RS5DK2hgZabuWA&amp;usqp=CAU\" alt=\"Consultor\u00eda de Transformaci\u00f3n Organizacional I Olivia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u201cLo primero que hay que comprender sobre los universos paralelos\u2026 es que no son paralelos. Es importante comprender que ni siquiera son, estrictamente hablando, universos, pero es m\u00e1s f\u00e1cil si uno lo intenta y lo comprende un poco m\u00e1s tarde, despu\u00e9s de haber comprendido que todo lo que he comprendido hasta ese momento no es verdadero.\u201d<\/p>\n<p style=\"text-align: right;\">Douglas Adams<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPkAAADLCAMAAACbI8UEAAAAjVBMVEUAAAD\/\/\/\/8\/Pz4+Pjd3d319fXj4+Px8fHV1dXg4ODs7Ozy8vLPz8\/MzMy5ubnS0tJCQkKnp6fo6OiGhobFxcWwsLBYWFh2dnaWlpa3t7dfX18ODg6dnZ1tbW2NjY0iIiJJSUk9PT0dHR02NjZQUFB+fn4qKipxcXEXFxdcXFw5OTkxMTFlZWUnJyeioqKC5G8HAAAPKklEQVR4nO1d55aqMBBmQhWlh6IC4q5YruX9H+8SEEVFBRLUPcfvFwICQ5LpM3DcF1988cUXX3zxxRdffPHFE0wnY2Mggj3SJ+9+lJfiZ6y5shtYgQEAaPzz7ud5GQ7Gau4Vm6HNZ8Qf3vs8L4PgbwGS8tdOQwiEdT+3Wpr9XLcT\/g1M7gCH9Q83zX5NufUuG3SQOz\/irO4e\/nHDVbtetgdIU24FAh7\/W7muy805LlIAZaRPu13up2apbACOpIdA8aSMISTcDlR15AemA5CNtAeKjEACodVltvtyawzb64O8gHCx5cDHcM\/Q4ZZkdiOcOhxAlO0S4ozDKyGEba4jjcqtBIKrYwGspSPlE0jonpcdBC7KyBYxt7XSLQjzbNAxTgFsBUMbLieRKRLi02YVtsHxerE5hxWTx36I9c9++Wt60SqKdrvJxlvMl7MbWtzNmhCeja\/ucR7iuGw9znYhgBeAaNVddns9ogWEjNwtGpDNg7i\/PJZdHeJyO+Z6w892kVrYEOxhxqeQKiiKIAwkW5UBeHWgGBoOdvP9kX8JnJVNdR4UDzI6c5n+65vZLlcFQ6q5ujlY1N5Vy4g+FLwhzbiFI+Dwd7ZyOW4Rr2DhkLW\/tlQ1BLcXoveLAAtDEA03cDbzW\/Ey3S4iJw51AZCkaO6CW7ickr0e2cr0F\/7Ie8zYAhXjwAe4VWRj26u\/dSaufkSQyAv1YR6ATJiHJKQqgAqbbDVxngi6DqAzpLfAv1gTeB4H0f75uRnMVexGnJtwdvaESgyA9dMKjCH2FpyvwPV0XwyUS9Z8\/hXw6xAC+JdtusjMWPkmhVDLCPU4E\/FoyU2R9EvmA+5MYR32O32AtGDXWvHSuDUZG9CGw3AdlXt9gVtmI6fEl0+50VTn9GO6XDi6jg\/6UePxYcO7JpEHDrgRJESIpwrsyDER\/HWCIf9zfGfOdME2UET7sOv030wUEa0FUFBVvXi8U0MBQKgw6W084Alzmu7\/LVaBbmSzGMTBOEiP\/8t0ArTlMCgD0DJxESQhKJmUyI85udhEYOCRyGyZ\/\/gjXkuXXf8+4rZgOuowvdi7O0AB\/rgjGQ\/AzRb970hQCdvkbc2KdxcKy4+aj2lsaNm1piPCIzMpcVwNkyBYcb8HQZVcRkPuYdmO6\/Tkphhxs4yBR1eX+DkSDuJxxzZ1JRxkim0cOv7iRkUrniWq\/jIXHZXfRvAHopXQXSKb7WNzdn0Rr6S8qpIsLNVwuA\/A1LHV9PlpT0DWIUzNqzFXcrLRjQTa6Pb4H\/U96bAOVImFGnjIpqgfc8nFBN5CSfmNujYLJYtmdVHDV5VuvPwaWzLoGX2b6s5lOdkhqflLLNBPta5IFJmZ2k9W8vzfFcPN1a9M3VIzrnzLztYdJSg1Zi7P0EsWEKblgxBVWXGQaXRExckmAx6O5zd\/eo+JvRpqTJkMGXQpG2OjutMjsx8PyWaiixpDtas7XJGxfeu7+exGMLh2RMjH9bw8iMILjOrHMAdKZ3XtHvQ0sy7RkL\/mZ1Wl3VHpFCZqOCxX+AnGhsuUcB4BMqzotIS90cVJkSC\/UZy5w83zk9pjqjmZpXFE6XZItWs25mly0JMT\/hmw1BdPHVvmkfCjb3hmjWtO8xT1Herr2lD6u\/iqGHOh0FaX8civPy+S7DtH+sNSYuvLuEYqyOphP92bm1THD5yEqSq8Vo\/Zqv047qq3SA8uxq7lPAkrxbLxQvm+lmodwO\/BOhRfF2ZW+p3qbbHF8ousFtwjc+uGlTq6VefZw63z+L8ZU1esj7WwhDP8mPBjFQtB6kWxOsNE9eGc9yPumdPd2FCfg19N7VG4W+0C+C9GPzZUjg1ibpYyRWY3\/\/Zz5VcJzu5wxV5U+fDjJPktVsM6w44SM5SwvyhzbA0pYX3N8WdprXcR8owN9zk0ywJ4PzYyW1tS+yAL7Qm2wohh8NT8oHzB58ASO\/Gm9+6NYAqLmYN0it4dsW0JBzFSPuI\/IMsvsRPZ2Bj220M6rTG3WYhhj39+zsdhLWj0F8F\/R6RVoYyen\/MEYkL\/GO+AYTw\/5yEWiMlzvAEjSs7s\/i1hXoVG50wRoufnfCqoSJ++QnOdTZwQK5Isy5KCQ2fCLECOB92V+E3v1U1RKPFwCV4KGc003H3Ue17mE1eEeoguk7pUo7Nc13os9+Ac9Q7ZBZjkB0hdh07qL1Ibyw\/pJpDp3\/te7hh9gr6SpKPH430ad+oFb6JOPtltT6x9iZ8TfQSmdfRvagqAnmPST\/g0uubmj8DTDruPOlT1pgxMnlu4LegmoJUvgdw+4hiyr+rKFOqWhAPQ2l16exVeZ2+iroXWhAN1Ab7d2kmDmYeOZ3YHwgFsOo123prLsadc6kQ4ACWrTcWWs4Y55UpHwgEorW29paOCNeXNxfgtKJ2KdjtdjjHlMQXhQFkxPodWijhbyhMqwutLmJojFdto4mylWje2foZNd3vcRjlhap6HlIRDu14bN1i3me8sdbhfRE05oguTOi0mjU\/rtK5AoyYcgNKMaJHTlwzpblXBggHh5\/qWbjBvm+vcww87+5xGlJ9BKdSt5voQM8pPEg2F\/qAdtQhVOERC9xh8YwcNMz+cVZKxrPQSeARlHKwWZ39McNxNKWajxpFhzCp7vHQ35g7w8ZNB1v1b+8IojsmUz2E0fXWsBHpUUjUkNKWP6HbruVhp61D6ppKmPtWIUYqzfiKMiORHlN\/h3rvyOK2G0TTFbc2IxZ1960SuTO8TXolm7QJLHykDVURIPPM42uluNh30AZMI1+L85Hk65ZVHStT10htbhOtzsVv\/aqhLK5oOOhubpWKe5m6l4IKYfJzLH9omxrm3dQn1oI27NB30CZNg6nmZF16h2QUtuU5pVPeQiFoE9aA2JZoOOpP40tk+VYvLVTW6QkO2qtQtr3dUQGmrEh9FM5IUFgmFw9NzD4odmwopRbLmrrInX+z31F16U6JhuldtCXhLzM\/RpFJxPs\/\/svbmekKfmKKtB4fKQZ66KrHhCk4YJEdVRvhkZ5Yv42RDVHIIiHKdK\/qKGyT5wapXgz6hl292CT6hvlOFWRFjK2dyRxPm\/PrPsyDXIXZh1WQwK5TTy9mwmck3pldg\/fNjkyW2yQVT3gms6OBrEY5WSDrbvyT5iCq7o69RmjXjcf\/o1biKtprmP\/PYZiKggofscmL+kcNi7f8nlflQXIISSjNDjL41VYVyMp7BZcfi+TFOXE6JKn52B\/06IMWAcn\/Q6DT6BPfKbCcGy+HCtzJHR9tVg+r+\/STQ62NRLCryoJGAmAJtwkZFVhPlFVdJ3KGSp+X8W195+UPV0lyARfWt20wTxLTlrqe2hmAT1pJ7o4Z5zpepnakp+TeZzfdU13LB0MJrpglSJ\/f\/njSZ3Itd\/rLPSu1poWcgL+eB14ZnUpvUsASPOjfrZJ7nk7wm5JBznEJfzdn7AyclrYFeYNTM5ItpU6RO7Dk3P+uCLWSg4\/PLuabWOptybNK1goZBC5mSq5wmL5GjtTGHfAjyLeu0dQJ5ypMBw6bieF6vOdzAoXzRTvnYhK3toAb5EORSjLDTf9VDfK52nP7FqOi2mVzLBp1upSflBCcVYD7UgZyWvyCyILan3cPxUXEp3TqsCsL1hgKLdtBLFkdSlByoQz7dT8qMSro2C2PnFAfzynfHhsFlT9E0yY5y0MuFTszD+pyRQp\/US5+Ldym7nBNXZNVYYNbU+m4Te65BuUrJ+6sfc8iTU8lKuNVU0orqzqx\/SuOiepWuSPOY1E0W1508ofzVEg5+ZSYkVjUhnF11SePaJL+hGLiDoz9p+Mtt72W2Dw9OYaKcHAKzJMBXZ7PrG+M29qcrVJ73+XGhIqNB0ojtOrGlazX5kohda7CgcSz+FxKaG+m3ZHQAw7ydVXPjO2xmzt8BbTJcgYTmES5htmAZNpX6xCJdhGl3lxZetg2i6Ua2bFPCUQ+eafOqNt9z0qneefCctCdg2\/6veaIUx\/3wVHpEl2qGKhg3ahPbFPb4Is18n9PNd\/qw0iXufbqpHmMqP+zD\/JinYN2orWWBuUSVddu2XqsK5rXBLfsjzxFVjXB30ca+XdmgJSUpXfPTroUsPbTzaZ3l2LYW5hKdytXoC9bqoLbONaJb6h1KFOmLFGvR3vox6ZZ6B9uljxrRdjrcESmlZG2rzPXUublLdDxQ6doJe83K7guoPbU9WHaKmY2pDFbynfPGhPfWs3nSjQaNtjDda8bjhf76XDT3yVxCoPb++s+Lc6U+v8DRNYF9r9LzndXjce\/5K0tG19dq8gwsiMXhXt2ifei7XXwb8\/wSE8RkTLzYUC\/dsUg1WH7H9Q5+KdIhom6dWm4xTSLHxSNhIIyw60RJnx\/6PCGm4dE7VqS\/A01jqfXYseqs+gZAhyYzFUxYsLm3YEEbjd6w7hv+KljUVpAn9tlHrT\/I9O3nFn+S9AVdZLhA0v+Xx9iDTX9ytt3iXwNg1OSdZbf4l8Bh5tC0hkz6Vb4MIrsutumfEuwpdc1bBROxty8fsYfKVOueS\/iv8LmUcfveNe7LV8ga1J0lbxDz\/X\/ZjwEshk1ySiyk0Vs\/Vd0IW0orrR5TnTI\/9gUQemLFPv\/h33UIWEq0C8wF4ZO\/XDOHpL+LW\/wHW28MnOUP4A2EpM\/rUwD3\/aW44ENXe6j2rm3NR\/T9x9kjZZgq\/eAuMv60L\/FN0GuUzJ\/xh3knEzZBoSbYSFKPX+1tiwV65UDEsvIp35HevJTwTJ0NefwKrvIU0evDQTMXjd\/P6gL0DlGz1ZH1ZqeFPuzDPmsAU0PBG2nfC8L7jGfPQG7nHAVKROi9oRATI\/wWPu++ZYlfYG+JPSf91GAyND7hm\/XT2JZfKlWn+ufEASIBWS8T8CHgT\/ILJpiX4ldw+hh9jAJZYpoaoPW94lNRYPVlaKaYhRK4SX\/XX6n22zn6XZhjUQ17Ua22B2R\/DGOrxw6LaMx62q8UeI\/i0BKJK4ARMFPvthZ6DftkgrWjgegyWJYTSwX9Lwx3Fd5YAF4\/Nvrsgn2sgT3+W5kbJyQHLMPATVsrH6bjyqDF7\/cC0GAdjRUACVtOs1m7C3UVZM39I5H7ZyAtIDUbwMZW6ESL3xuOtTaj2BqT3iMDXNcj9a\/jZxPoWFPsvPmvPJBsVR0eW9irCtYtZ\/LHctG6YLpMJhtvkZjzf9vlJxkhX3zxxRdffDL+Awnv0RYeZCimAAAAAElFTkSuQmCC\" alt=\"En principio, antr\u00f3pico | Cuentos Cu\u00e1nticos\" \/><img decoding=\"async\" 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\" alt=\"Conjeturas sobre el principio antr\u00f3pico \u2013 El barril de Newton\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 vamos a hacer con esta idea antr\u00f3pica fuerte? \u00bfPuede ser algo m\u00e1s que una nueva presentaci\u00f3n del aserto de que nuestra forma de vida compleja es muy sensible a cambios peque\u00f1os en los valores de las constantes de la naturaleza? \u00bfY cu\u00e1les son estos \u201ccambios\u201d? \u00bfCu\u00e1les son estos \u201cotros mundos\u201d en donde las constantes son diferentes y la vida no puede existir?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/Zkp_-xfzLBNRFaXxoOQP2KY6zkuxLSo4hag00SafuJOilN2VpofdfkjbwuE2Kae33w3CGM0C_KuqKoKUxjC-YW1slMBZ-7tWnO0leEGSDEDv_G_J9Acfy7Y\" alt=\"13050104fuerzasuniverso\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En ese sentido, una visi\u00f3n plausible del universo es que hay una y s\u00f3lo una forma para las constantes y leyes de la naturaleza. Los universos son trucos dif\u00edciles de hacer, y cuanto m\u00e1s complicados son, m\u00e1s piezas hay que encajar. Los valores de las constantes de la naturaleza determinan a su vez que los elementos naturales de la tabla peri\u00f3dica, desde el hidr\u00f3geno n\u00famero 1 de la tabla, hasta el uranio, n\u00famero 92, sean los que son y no otros. Precisamente, por ser las constantes y leyes naturales como son y tener los valores que tienen, existe el nitr\u00f3geno, el carbono o el ox\u00edgeno.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"2019 es el A\u00f1o Internacional de la Tabla Peri\u00f3dica | La Prensa Panam\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esos 92 elementos naturales de la tabla peri\u00f3dica componen toda la materia bari\u00f3nica (que vemos y detectamos) del universo. Hay m\u00e1s elementos como el plutonio o el einstenio, pero son los llamados transur\u00e1nicos y son artificiales.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Una enana blanca para estudiar la constante de estructura fina ...\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay varias propiedades sorprendentes del universo astron\u00f3mico que parecen ser cruciales para el desarrollo de la vida en el universo. Estas no son constantes de la naturaleza en el sentido de la constante de estructura fina o la masa del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Incluyen magnitudes que especifican cu\u00e1n agregado est\u00e1 el universo, con que rapidez se est\u00e1 expandiendo y cu\u00e1nta materia y radiaci\u00f3n contiene. En \u00faltima instancia, a los cosm\u00f3logos les gustar\u00eda explicar los n\u00fameros que describen estas \u201cconstantes astron\u00f3micas\u201d (magnitudes).\u00a0 Incluso podr\u00edan ser capaces de demostrar que dichas \u201cconstantes\u201d est\u00e1n completamente determinadas por los valores de las constantes de la naturaleza como la constante de estructura fina. \u00a1\u00a1El n\u00famero puro y adimensional, 137!!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/images.slideplayer.es\/7\/1672881\/slides\/slide_36.jpg\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las caracter\u00edsticas distintivas del universo que est\u00e1n especificadas por estas \u201cconstantes\u201d astron\u00f3micas desempe\u00f1an un papel clave en la generaci\u00f3n de las condiciones para la evoluci\u00f3n de la complejidad bioqu\u00edmica. Si miramos m\u00e1s cerca la expansi\u00f3n del universo descubrimos que est\u00e1 equilibrada con enorme precisi\u00f3n. Est\u00e1 muy cerca de la l\u00ednea divisoria cr\u00edtica que separa los universos que se expanden con suficiente rapidez para superar la atracci\u00f3n de la gravedad y continuar as\u00ed para siempre, de aquellos otros universos en los que la expansi\u00f3n finalmente se invertir\u00e1 en un estado de contracci\u00f3n global y se dirigir\u00e1n hacia un Big Grunch catacl\u00edsmico en el futuro lejano.\u00a0 El primero de estos modelos es el universo abierto que ser\u00e1 invadido por el fr\u00edo absoluto, y el segundo modelo es el del universo cerrado que termina en una bola de fuego descomunal.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQK1Lo4jMB84jQ5dCSnRNQeYgfRkdE-rmKWVA&amp;usqp=CAU\" alt=\"Super Universo - Explorando os Enigmas do Superuniverso\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR2wxCdTncQrCnFksOEg_KmYP-3-hTTkOwKMQ&amp;usqp=CAU\" alt=\"ANTARES - M\u00f3dulo 8 - Unidad 1 - Programa de Nuevas Tecnolog\u00edas - MEC\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todo depender\u00e1 de cual sea el valor de la densidad de materia.<\/p>\n<p style=\"text-align: justify;\">Algunos n\u00fameros que definen nuestro universo:<\/p>\n<ul>\n<li>El n\u00famero de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> por <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/li>\n<li>La raz\u00f3n entre densidades de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> y luminosa<\/li>\n<li>La anisotrop\u00eda de la expansi\u00f3n<\/li>\n<li>La falta de homogeneidad del Universo<\/li>\n<li>La constante cosmol\u00f3gica<\/li>\n<li>La desviaci\u00f3n de la expansi\u00f3n respecto al valor \u201ccr\u00edtico\u201d<\/li>\n<\/ul>\n<blockquote>\n<div><img decoding=\"async\" src=\"http:\/\/cosmologia.relatividad.org\/universos.jpg\" alt=\"universos\" \/><\/div>\n<\/blockquote>\n<blockquote>\n<div style=\"text-align: justify;\">\u00b7Se ha estimado la densidad media del universo a partir de las observaciones astron\u00f3micas, y la suma de la masa de las estrellas m\u00e1s las nubes de gas nos da s\u00f3lo un 1 % de la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>. Sin embargo la observaci\u00f3n del equilibrio de las estrellas girando alrededor de una galaxia y de galaxias girando unas alrededor de otras en c\u00famulos gal\u00e1cticos hace que se sospeche de la existencia de una gran cantidad de\u00a0<strong><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>\u00a0<\/strong>que colabore al equilibrio gravitatorio. A\u00fan as\u00ed la suma total de materia ser\u00eda de un 10 % de la necesaria para alcanzar la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>. A pesar de estos c\u00e1lculos se piensa que la densidad del universo debe ser muy cercana a la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a> debido a que si fuera tan solo una billon\u00e9sima parte mayor no habr\u00eda llegado nunca a haber las distancia que existe actualmente entre galaxias y ya se habr\u00eda contra\u00eddo, mientras que si fuera inferior la distancia entre galaxias ser\u00eda mucho mayor a la actual.&#8221;<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/xHYV0l9ZbbSY69HrSKvvFnGROCwSsc0J4CoD6COdUE8c8_cx9gpqwkSk9zhCNfNf20zfxZ3ywCNeGO_15wBfpPl52n2nA_dujEZlkuj8Mt6eAwDCmb87_9geAVw\" alt=\"Density Parameter, Omega\" \/><\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\">De hecho, estamos tan cerca de esta divisoria cr\u00edtica que nuestras observaciones no pueden decirnos con seguridad cu\u00e1l es la predicci\u00f3n v\u00e1lida a largo plazo. En realidad, es la estrecha proximidad de la expansi\u00f3n a la l\u00ednea divisoria lo que constituye el gran misterio: a priori parece altamente poco probable que se deba al azar. Los universos que se expanden demasiado r\u00e1pidamente son incapaces de agregar material para la formaci\u00f3n de estrellas y galaxias, de modo que no pueden formarse bloques constituyentes de materiales necesarios para la vida compleja. Por el contrario, los universos que se expanden demasiado lentamente terminan hundi\u00e9ndose antes de los miles de millones de a\u00f1os necesarios para que se tomen las estrellas.<\/p>\n<p style=\"text-align: justify;\">S\u00f3lo universos que est\u00e1n muy cerca de la divisoria cr\u00edtica pueden vivir el tiempo suficiente y tener una expansi\u00f3n suave para la formaci\u00f3n de estrellas y planetas\u2026 y \u00a1vida!<\/p>\n<p style=\"text-align: justify;\">No es casual que nos encontremos viviendo miles de millones de a\u00f1os despu\u00e9s del comienzo aparente de la expansi\u00f3n del universo y siendo testigos de un estado de expansi\u00f3n que est\u00e1 muy pr\u00f3ximo a la divisoria que marca la <strong>\u201cDensidad Cr\u00edtica\u201d<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.gemini.edu\/images\/pio\/News\/2020\/pr2020_02\/oir2006a.jpg\" alt=\"Telescopio Gemini Sur captura una bell\u00edsima nebulosa planetaria ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong> <\/strong>S\u00f3lo en el modelo de universo que se expande cerca de la divisoria cr\u00edtica, se forman estrellas y los ladrillos primordiales para la vida. La expansi\u00f3n demasiado r\u00e1pida no permite la creaci\u00f3n de elementos complejos necesarios para la vida. Si la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a> supera la ideal (m\u00e1s cantidad de materia), el universo ser\u00e1 cerrado y terminar\u00e1 en el <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/evoluciondeluniverso.weebly.com\/uploads\/9\/8\/5\/5\/9855003\/7057179_orig.jpg\" alt=\"Big Crunch - LA EVOLUCION DEL UNIVERSO\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El hecho de que a\u00fan estemos tan pr\u00f3ximos a esta divisoria cr\u00edtica, despu\u00e9s de algo m\u00e1s de trece mil millones de a\u00f1os de expansi\u00f3n, es verdaderamente fant\u00e1stico. Puesto que cualquier desviaci\u00f3n respecto a la divisoria cr\u00edtica crece continuamente con el paso del tiempo, la expansi\u00f3n debe haber empezado extraordinariamente pr\u00f3xima a la divisoria para seguir hoy tan cerca (no podemos estar exactamente sobre ella).<\/p>\n<p style=\"text-align: justify;\">Pero la tendencia de la expansi\u00f3n a separarse de la divisoria cr\u00edtica es tan solo otra consecuencia del car\u00e1cter atractivo de la fuerza gravitatoria. Est\u00e1 claro con s\u00f3lo mirar el diagrama dibujado en la p\u00e1gina anterior que los universos abiertos y cerrados se alejan m\u00e1s y m\u00e1s de la divisoria cr\u00edtica a medida que avanzamos en el tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/pijamasurf.com\/wp-content\/uploads\/10.208.149.45\/uploads\/2011\/08\/creaci%C3%B3n-bigb-bang-.jpeg\" alt=\"El Universo y\u2026 \u00bfnosotros? : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si la gravedad es repulsiva y la expansi\u00f3n se acelera, esto har\u00e1, mientras dure, que la expansi\u00f3n se acerque cada vez m\u00e1s a la divisoria cr\u00edtica. Si la inflaci\u00f3n dur\u00f3 el tiempo suficiente, podr\u00eda explicar por qu\u00e9 nuestro universo visible est\u00e1 a\u00fan tan sorprendentemente pr\u00f3ximo a la divisoria cr\u00edtica. Este rasgo del universo que apoya la vida deber\u00eda aparecer en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> sin necesidad de condiciones de partida especiales.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"WMAP 7 | Francis (th)E mule Science's News\" \/><img decoding=\"async\" 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\" alt=\"El blog de Antares: diciembre 2013\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Podemos concretar de manera muy exacta con resultados fiables de los \u00faltimos an\u00e1lisis de los datos enviados por WMAP. Estos resultados muestran un espectro de fluctuaciones gaussiano y (aproximadamente) invariante frente a escala que coincide con las predicciones de los modelos inflacionarios m\u00e1s generales.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/luisjonu.files.wordpress.com\/2018\/03\/city.jpg\" alt=\"Materia y Energ\u00eda oscuras | ME GUSTA LA F\u00cdSICA\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 S\u00f3lo dejan el 4% para la materia que vemos, la Bari\u00f3nica<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El universo estar\u00eda compuesto de un 4 por 100 de materia bari\u00f3nica, un 23 por 100 de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> no bari\u00f3nica y un 73 por 100 de energ\u00eda oscura. Adem\u00e1s, los datos dan una edad para el universo que est\u00e1 en 13\u20197 \u00b1 0\u20192 \u00d710<sup>9<\/sup> a\u00f1os, y un tiempo de 379 \u00b1 8\u00d710<sup>3<\/sup> a\u00f1os para el instante en que se liber\u00f3 la radiaci\u00f3n c\u00f3smica de fondo. Otro resultado importante es que las primeras estrellas se formaron s\u00f3lo 200 millones de a\u00f1os despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, mucho antes de lo que se pensaba hasta ahora. Todav\u00eda no se han hecho p\u00fablicos los resultados del an\u00e1lisis de una segunda serie de datos, pese a que su aparici\u00f3n estaba prevista para estas fechas.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F24%2Fconociendo-el-universo%2F&amp;title=Conociendo+el+Universo' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F24%2Fconociendo-el-universo%2F&amp;title=Conociendo+el+Universo' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>Como pregona la filosof\u00eda, nada es como se ve a primera vista, todo depende bajo el punto de vista desde en el que miremos las cosas. \u201cLo primero que hay que comprender sobre los universos paralelos\u2026 es que no son paralelos. Es importante comprender que ni siquiera son, estrictamente hablando, universos, pero es m\u00e1s f\u00e1cil [&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":[9],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3768"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=3768"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3768\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=3768"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=3768"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=3768"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}