{"id":18645,"date":"2026-04-01T07:50:55","date_gmt":"2026-04-01T06:50:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=18645"},"modified":"2026-04-01T07:50:18","modified_gmt":"2026-04-01T06:50:18","slug":"el-fino-equilibrio-que-permite-la-presencia-de-la-vida-9","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2026\/04\/01\/el-fino-equilibrio-que-permite-la-presencia-de-la-vida-9\/","title":{"rendered":"El fino equilibrio que permite la presencia de la Vida"},"content":{"rendered":"<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.aexa.digital\/Joomla\/images\/SpaceKidz\/sun4.png\" alt=\"El Sol\" width=\"512\" height=\"290\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Las estrellas t\u00edpicas como el Sol, emiten desde su superficie un viento de part\u00edculas cargadas el\u00e9ctricamente que barren las atm\u00f3sferas de los planetas en \u00f3rbitas a su alrededor y a menos que el viento pueda ser desviado por un campo magn\u00e9tico, los posibles habitantes de ese planeta lo podr\u00edan tener complicado soportando tal lluvia de <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a>.\u00a0 En nuestro sistema solar el campo magn\u00e9tico de la Tierra ha protegido su atm\u00f3sfera del viento solar, pero Marte, que no est\u00e1 protegido por ning\u00fan campo magn\u00e9tico, perdi\u00f3 su atm\u00f3sfera hace tiempo.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" class=\"aligncenter\" src=\"http:\/\/4.bp.blogspot.com\/-YgaBQHGzva8\/U1Dr-QBV3zI\/AAAAAAAAUYI\/21pGM-kzdsY\/s1600\/Kepler-186f.jpg\" alt=\"\" width=\"367\" height=\"558\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Hemos localizado a muchos planetas situados en la zona habitable de sus estrellas que podr\u00edan estar posibilitados a contener formas de vida. El problema que se presenta son las distancias que nos separan. En la actualidad no tenemos los medios t\u00e9cnicos ni los conocimientos para poder preparar misiones de ese calibre que requieren de una serie de requisitos (ahora) insalvables para garantizar la seguridad de los viajeros.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/lavidaeneluniverso-131123160809-phpapp02\/95\/la-vida-en-el-universo-7-638.jpg?cb=1385222933\" alt=\"La vida en el universo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Hasta el momento s\u00f3lo sabemos de la vida en la Tierra. Sin embargo, ser\u00eda irracional que, por nuestra parte, neg\u00e1ramos la posible existencia de otros seres que, como nosotros mismos, vivan en mundos lejanos con las propiedades iguales o parecidas a las de la Tierra.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/e00-elmundo.uecdn.es\/elmundo\/2019\/graficos\/jul\/s2\/esperanza470a.jpg\" alt=\"\" \/><\/p>\n<div><\/div>\n<p style=\"text-align: justify;\">Sabemos que los seres vivos que pueblan nuestro planeta, tienen edades dispares asignadas por la Naturaleza, no todos vivimos los mismos a\u00f1os. Desvelan por qu\u00e9 ciertas especies viven muchos m\u00e1s a\u00f1os que otras. Su longevidad depende de la velocidad a la que se acortan sus tel\u00f3meros, las estructuras que protegen los cromosomas.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Extinci\u00f3n masiva - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Evoluci\u00f3n de la vida | CK-12 Foundation\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSDb4frt4U4ObiFhCZd2CYY0ar0b8QcKlKzsA&amp;usqp=CAU\" alt=\"COVID-19: \u00bfqu\u00e9 ha cambiado para pasar de epidemia a pandemia? (Castilla-La Mancha, Atrapados en la Red)\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es y por qu\u00e9 celebramos el D\u00eda Internacional contra los Ensayos Nucleares?\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Probablemente no es f\u00e1cil mantener una larga vida en un planeta del Sistema solar.\u00a0 Poco a poco hemos llegado a apreciar cu\u00e1n precaria es.\u00a0 Dejando a un lado los intentos que siguen realizando los seres vivos de extinguirse a s\u00ed mismos, agotar los recursos naturales, propagan infecciones letales y venenos mortales y emponzo\u00f1ar la atm\u00f3sfera, tambi\u00e9n existen serias amenazas exteriores. Sabemos de 5 grandes extinciones en la Historia del planeta, tambi\u00e9n, como nos pasa en el Presente, estamos sometidos por una Pandemia que provocamos nosotros mismos llevados por la ambici\u00f3n y por intereses inconfesables, y, otras veces, ha sido nuestra propia estupidez.<\/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=\"Cu\u00e1l es la diferencia entre un cometa y un asteroide? | Muy Interesante\" width=\"320\" height=\"179\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMVFRUVFRcVFRcYFxcVGBgYFRUXFxUXFRgYHSggGBolHRUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGi0lHR0tLS0tLS0tLSsuLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIALEBHQMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAADAAECBAUGBwj\/xAA8EAABAwEFBAkEAQMCBwEAAAABAAIRAwQFITFBElFhkQYTInGBobHB8BQyUtFCM2JyguEVI0OSssLxB\/\/EABoBAAIDAQEAAAAAAAAAAAAAAAECAAMEBQb\/xAAlEQACAgICAgIDAQEBAAAAAAAAAQIRAxIEMSFRE0EiMmGhkRT\/2gAMAwEAAhEDEQA\/APGoSTpBaKFGSTpKUQQCRM5pwME4COpLIgKQHNPspwEdQWMGqQbPpknARA1HUVsEGpw1TLVLYUolgyEgEZtOQisoI0ByKkJ8YjRWHsCi1vzwwTUFMEGqeyilqUJ4oDYHZT7MImyk5EUESnanc1JoQCLZlSajBgTOhAhByIMlEZ+yg7FRIgQqVMeCVNnj84rVsF3k9p2ACkpKKDGDYOw2bak6BPbKwaICs220ho2W4LFrvkpYJydsabUQL3ymhMmWko7IlI54pFRJ8VBkghcoFyG5xQyULGUCMJ9n5yUoShZdRrIwlsoiQCbUlkAFIBPsqQajqCyICnsp9lTYzFSgWD2UYBFbZzEwhtacyjQLBlqnTz3pRJRWMG\/FSgsLRMk7tFNoj\/dKz0zmh1HFGisjWQ2hSe5MXe3kpQyJ7KciAnYJUn09FAlYP0U3EDNLYSfTUCDDZUjTVmlQhsnAeqrVaiC8sagjSoEJmYqxQpElNVAaAikYyRqVkJyXQWG1RQdQ2GkOcHbZb2xGENOgK27kuNsB7xxA7vZZ8nIUF5L8eByVsyLsuOBtvwG7VVb2vEDsswA3LU6UXsPsZg0ea4x7yZOPFDDFz\/KQ2RqCpDVKpKA96mShFbUZO\/LH2k73IZGqiSiGiZdqo4KDiolLYyQ5KjKRTEJWxg+yn2VMBPsoqJnsGGp9lE2E+wjqTYHCkGqRanUoNilFpDFCYEdseKFEC1rRgqlapJyhPVx3qLGykosSS8k6Snspw1EhGhW7I03GYSqhOwKVRqAKKrkgEQM3oophFjJCoopUQBOCsUxOEdyRsOtgTT3Zq1Ru8BvWVMBoNXd3BdDYrlbSp9faBDR9rdXbsNy5y+bearychoNAOCojk+R1Hr2afiWNXLspW20Fx3DdpwVc01J1OVt3DcBrS952KLBL3n0bvP7V7lHHG2Ik8jpdlG7rudUk\/axol7zkB7ngrdno7bg1khgPi47yr9rqmuW2egzZpA9kDN5\/N5+Qutum5GUGAn7tTu7lkzcrVW+30jXj43khcnRwAdZVgAaKp0nvsNBpsgaYaDQKv0j6RQdlhgAQFxFrtm0TiqcGCWSW8x+RJY1ROvW2jiqjqxALRkfZRBlQLV01SOXTbtg9pMXJ3uQnlNY1D1OCGSnlMQjZBJikkkbCJMUkktkNHYT7CN1akWLVRjsDspFqJspyEaIChQIR3gQguCDQ6YmtUg1OFJhSOIyYJzE4RSJUDThDVDbNkgVOmxRZCmDBwUY0YhW01Ks2EMPKKGyq2WqAAsRAEjhoiWWg55hoklK3XZYsTfQNlOTAC7a6bjp2an9RafuI7DD6kb1bua5qVjp\/UWiHPjsM3nSVz153g+0vlxgaDQdywzyvO9Y\/qu37NUcUcK2l2VL6vN9oeST2dBOACzG2ck4BaNSkMAu6\/wDz65KD3F9YgBomDqmnmjhh4QsMLzNyk\/COYuLoi5466t\/y6DcXOOEgbkrwtrrU9tCg3YoMwY0DF39zt5K67ppb\/qHiz0f6TdBgCUe5rgFnp7ZADzlOnFYZct1vPv6Xr+muPHUFS8X\/ANAXFcbLOwudG0Rjw4Lm+lfSMCWsPCf0j9Kb\/gGmx2GRO86rzu2WguMkq3i8d5JfJkJmyrHGl2NaLQXmTmhuCgltrrWl0cmTcnbCbSG9\/FO0jVRIlLsLqDglEdZ4Eu8Ar7bIKTQ+pg7+LNe924LNtFYvMlKsmz8dFsoarz2CJTkqJTKzYpoSSSZI5BHTSkkkcgnRhiTmKwGJ9hdM55VFNJ1NWhTTliFBKLqah1YV0sUOqQHRU6tLZVk00MsSjICkIU30kwpwhRYiIClKkIU2tSsugiDJV6z0C5NRpzAXRXLYg5wCyZ8qgrOhxsPyS8grs6OVKzgGtXf2Lo3Z7DR62qAXAZbzuXVXLY6NGiHYTEkrz7prerqz9kHsjJcSebJmko34ZshU5OMFSj2\/ZynSG932ioXE4DBo0AWW15AV2tRQ3WMkwF0YSjGKS6M88UpSspbRJXSXHQq1Oy2QNT81TXVcJdiRh8yXdXZdHVsl2G4ZQOKx8vlRqkaMEHi+wd1XdTojadic8d+\/uXJdMelheSymYYMJ3924Kz0y6QNE0mGR\/I6dwXnFsrFxmUnD47m\/kmTNkUFf2CtddzjmqpCk5ygV2V4Xg5E25O2M5RASLkWx2d9RwYwEkmAAhKSStgjFt0h7PQLyGgSSutpXWyxUhWriapxpsOY3Fw0WjQsFG7aQqVYdaHDAZ7O6P2uHvS8H1nl73EyuessuQ6j+i+\/ZscI4I2\/2YO3Wl1Rxc7M4qq4J5UHOW2PhUjDJtu2RKZMUk2wB0ySRQsgkySSRsh24pKQorS+lTGzrtUc2zO6pN1a0DQQ3UlKDZR2EJ7YV51OEB9NCholJwQyFae1BeEdRwJUailqoPxQ0LYgwrVCkTkMkOlTVykqMvjo1wC2dmK6K7HRBWNZqcro7tsswuPy5pLydXiRaNU3hUc3ZkwqNSyF2K3rHd0rVpXVwXBlyVB+DdKcY9nDi6juWzc3RwkguE7h++C62zXOJxC1WUQwYCEv\/AKZyRly8qK8R7Myz3Yyn2iASMt0riemXSGJa08l0PSu+Nlpa09\/6Xkl8Vy4kq\/i4vklbDig1HeZl26uXkrNqq44qrVcu7Hx4MOS5Oyq5NCs0LOXFdVcPQ+pXIAbhqUuXkwxL8mGHCnkW3SOTsF21Kzw1gzK9EpWahddAudD7Q4dkaN47\/nLpbZYLNddn2oDqsdnv3rxy+70qWiq6o9xJPluA3Bc9ZJ82VdQX+j1Djw2Xlsa9rzfXeXvMz5dyzyUxKiSulGKiqRz5ycnbESoFOVFNYgkkklLIJMnTKWQSSSSSyHtX0fBBfZV1pu3ggVbv4LsLKjlUzk6lmVZ9nK6qtYFRr2NWxmmI20c3UoqrXpwMl0NWy8FRq0Fakiv5WjnqtNB6hbtSzhVX0lYPHIzKNFRFJabqGqC6kq5GvHMqBiPRYidWjUGLJl6OhiZoXfQyXYXTZ1zd3BdfdC83z0zu4PETpLtsmS26VnAVC7X4LUBXM4+ODdyOXyZychixZF8WrZaVqWisAFxt\/WuZQ5LjsowLOFic5+ejj+kNoLiVxttXS3rUxK5m1ldPiQpHX5DSVGXVQNiSrFUKFM4ro14OZ42Ol6KWBrntB3r25vUWWz7Q2RDfErwS77x6vEKzefSeo9uyXGFxs2DJPI\/F3\/h08uOGSEfyqK7Xsfp1fZtFQknAZLiHlWbZaC4qmV0+Pg+KCicfm5o5J\/j0hFQKkVFX0YhkydJKwDJJBJAgkkkxQIJJMnQIfX7rDwVSvYluoVWmjHIzPLEqOVr2JZ9exLra1nVSrZFshmMc8ZxdaxLOrWTgu4rWDgs+vdh3LZDOjHPG0cRWsqqvsZK7SrdROiF\/wg7lf88aESlZxbrGVWqWQruX3MfxKC+4nfieSR54+zXjckcT9KUSnZiuvNwP\/E8lJnR9\/wCJ5LPkzR9nQxTZhWGiQunu0kJ6FxPH8TyK0rPdbx\/E8lys6hk+ztYM9LyaNjrwtEW3BZtGyOGhRzZ3biuXLiK\/DHnpJ2Dt1rJXLXrUJXSV7G86FZVqup5\/ieSOPiQTtsux5YY14OEvBhWDaaJXoVpuCof4O5FZ1To3U\/B3IrqYljiuzNm5DkcBUs5QXWchd5U6NVPwdyKq1ejlT8HcitG0PZklkl6OIexyrVWuXa1ejtT8HciqlTo+\/wDB3IorT2UyzT6OONEqBolda+4X\/i7kUF9yu\/E8kaXsq3OVNIpjSK6Z1zu3Hkguuo7kriibnOmmUxYt912HchOu47kuhNzELU2ytk2A7kM2IofGTcyYTQtN1kQ3WVT4yfIjPSV02ZR+nQ+Jk3R9jpKO2omos9MOyJpiAhmqhurjejqxXNBjG4KJjcOSrvr8UE1\/kI6sXdF0uG4cktsbgs91eNUN1rAxnNDQm6NI1huQzaws19q7\/L9qubYMp8J\/RSuAymbP1ib6xZAtE\/P3qo\/UafqfFVSRdFmz9Wn+q4rEfX7+Si+1u0IynL\/dVMuSRu\/UJjalhNtsiMSR3AeZUXWnCY8x+0jbHUIm2bYhvtnzBYBtZ3Dxx9EB9tnAH9+qlMNRN514biChPvA\/MFz7rY4ZA8fZB65xzB4ZT+0VEDdG\/UvI7\/dVje\/HyP6WHVqxpE8QD5GECpbe6dIbPq5WqFlUslG3VvQ71WfepWDXtsGceTB5qq+3na0jTP2BHmro4TPLKdG+8yq9W8fkLE+pJxxMbvJBfaDOI785TrCit5Waz70G4cgq1W8R\/byCzKlo7\/ncgVK5I0CsWOPoV5H7NB1sbubyCr1K4\/FvJZzqmMexQatROsaE3ZoVKjfwbyVepsfi3ks+paCMmk8h6lRqWrDNo34gp1jBuy3Ups\/EKs+gz8Qqb6\/EcMvNVxX0MT3T3KxQF2ZcqWdm7zQzY2ID6vh4JuuAzPl+gjoTZn0z1yYV+7ms\/wCpGXz1SfV+YewVGpNjQ6ydfJDfV3RzCzzXI\/8Ah9SFAWgb8fFTUmxcqVjvPgEE1vhwVd1cbxzhDdX\/ALvUqUCw7qm8DzCh18YnhABJ8iIVR1fH9Mjz2sUE1mAyW4jKdNcoKFEsu1XE74nMn9iEJ5wzHHIqsXh4J\/Z5AtG6MVXcWDCDPcMfGClaHUi8Ko3yN8\/spnPaBPZA3LOfV4Ad7sT4BDdVduB\/1O\/SqlAujM1euBxEd8gnHwQnVCRAJGhIHPElUDtGdpzYjAAkd2Oig6uJzcSP78PEwFS4GiOQ0X1uM90Y98mEF1XMATAiSRjh4Yqg62gYYzri3DgTIUalfZ1Y0bi1s+Tik0ZZ8hdZWJGBjwnnEJOqEa8518VRZbS7I4RgeyBHCAouqye075xxU0dk+QNaKxxkknTQE65Sq1SrhILWj7ZJMg93+6EbVTGdRgxgCJOHIQgVLTRxAqB2uYnkftKtjD+FMshJrgZxB2TjAM+vzgg2mrE7Ia6OIPPNQFVjcGhgnGTLzlnmh162QawSIzgDvhXqPkzymPUplwEwZE4tDh4A6oFZ7QADsxkAWsHLFD2hsk9hp1hk4+I9lWohoG2RtYwMP\/GFckVNk+vLgQHaTA2W88ChOg4yJ3ZhJtpBccC05gmYnw1Qq1rGcmZ3Z+BKahbFWdH888shHgCg1K5GuPd6YoVotUjBwjMyJ71FtUf5ccPJOkCwgqmMYPlCFUrDU6aeqE6tBwBAOoAj1wQqlYazyTKJLCuq7hn8xQy86eRKqi0Cc1F9c6Ec1YogC1KhOvugOqd\/ohPrCYzKYieHmmoISmQM54ZH0CkMcm8zCqv70zakb+amoaPoRttOU\/OMDBO6sdT6R5rMdaNRI8B6uxQ6tsMYGO+J9lm1K7NU1P7j4HDyQutA48S4nylZbq9QjBxjhlzOaHUrRm7vk\/oBHUlmu60HQDviD4IIq\/lsDhtSfHFZbLY3fJ4AkojrcdGn0U1ZLLLrUNNnkXeiTZzc+BoA2PWVR67EbR8NmfPIeaerbADMNMcAI8STJQcfRE\/ZcfUBkS90bjMeqExgblTfJ1xJ84AWfWtziI2Z4CAB5pWRgiX7TImBIk96DhSDfkuGkdrJ7QB2ifRoGfeY8VWqBgnBw0mQDj4qs4SZkhs6lNUrMYcagE5QNp3hog4sKZbfaRHZa6CJg4d04e6BbLfEdmoYGciJ3RKqm8GgYPMg5unzEohte2SQcBjlsjEYY6ZZKv467RapkKNsJ+5tUEyIkDDfMJjaSJHZGmLjUdwyzQKtoHAuIxh2MZQAASh1KrWjZY3ZO\/AemOfqi4fwO7LNS8mYdsucMIALdO6VFloqVJaaTgNMfdxQbG3AlxIGYBnTWCUOrbQ5uLnjQEbOM8JmIS6L6RHNhWWmq0ZARhmSI0mPdAdaKpzBd\/2x6HBZtpa2SQ5+OW0BllkSPNDbaCCATUdEkDL0mArVBdiOTLNVrpxawZdrYG+TGBOu5Ce6MurAIxPaMRuxmVL6irElpGIAl7dcs0KvReQS9xjUBw5ZYJk\/YpGjaQ4\/eYG7abPiXQrldjerzkbiWu14tKoU7ta0SXBoMHDtHmCAr1DqwwnaEHUk49wUk19EJ2emWg7UDa\/xnvBgKD34QDqe1IJ8gIQasEfdAzGXvKzajzj2hE4dkHxyUUbIXqxbgXAEazjKFUtLNG4Dh+1n9a84SeUD1QrTayzDDHgVYoALb6rdGtE8B+s0Lr8I8sVW6zabiBHzchOeIzPI+qsUSUWeuJwAQyRGMTOefqg0qgOT45ymc\/cfnJNQaJOKE6scgFEujWfVRFOdUwUhB39qjst3nzRNiMzKG5o0I5ohR7W73Krj7x3pJLMuihivf7vm4rNb9rk6SeH6gl2aNDJ3h6JP+1JJI+woBQ+5PbvZJJF\/sRdEKv2s7lK2fYEkkv2Eo0ff2VV\/9X\/T7BJJN9siD08\/FWnff83JJKmZZErV\/wDp94\/9krJnW\/yKSSR9DIx7TmfD0WZe2ZTpK+AormzH+fsrNq\/qD\/IJJKS\/Yhet\/wBre8LJd\/Td3n3SSSQ6CyL8mdylR\/pnv90kk\/0AFQyKr1Mn\/N6SSdEIN\/phVrTk1JJNHsKLA\/p+CjUy8EkkQGZVzCJSzTpJyx9EKqTdEkkSDlRSSUQEf\/\/Z\" alt=\"Asteroides y cometas que s\u00ed podr\u00edan ser un riesgo para la Tierra\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los movimientos de cometas y asteroides, a pesar de tener la defensa de J\u00fapiter, son una seria y cierta amenaza para el desarrollo y persistencia de vida inteligente en las primeras etapas.\u00a0 Los impactos no han sido infrecuentes en el pasado lejano de la Tierra habiendo tenido efectos catastr\u00f3ficos.\u00a0 Somos afortunados al tener la protecci\u00f3n de la luna y de la enorme masa de J\u00fapiter que atrae hacia s\u00ed los cuerpos que llegan desde el exterior desvi\u00e1ndolos de su probable trayectoria hacia nuestro planeta.<\/p>\n<p style=\"text-align: justify;\">La ca\u00edda en el Planeta de uno de estos enormes pedruscos podr\u00eda producir extinciones globales y retrasar en millones de a\u00f1os la evoluci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.abc.es\/Media\/201302\/08\/dinosaurios-science--644x480.jpg\" alt=\"Resultado de imagen de El f\u00edn de los Dinosaurios\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando comento \u00e9ste tema no puedo evitar el recuerdo del meteorito ca\u00eddo en la Tierra que impact\u00f3 en la pen\u00ednsula de Yucat\u00e1n hace 65 millones de a\u00f1os, al final de la Era Mesozoica, cuando seg\u00fan todos los indicios, los dinosaurios se extinguieron.\u00a0 Sin embargo, a aquel suceso catastr\u00f3fico para los grandes lagartos, en realidad supuso que la Tierra fue rescatada de un callej\u00f3n sin salida evolutivo.\u00a0 Parece que los dinosaurios evolucionaron por una v\u00eda que desarrollaba el tama\u00f1o f\u00edsico antes que el tama\u00f1o cerebral.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El meteorito que mat\u00f3 a los dinosaurios provoc\u00f3 una \u00abnoche\u00bb de dos a\u00f1os\" \/><img decoding=\"async\" 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\" alt=\"dinosaurios | Ciencias mixtas\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los mam\u00edferos pudieron aprovechar el d\u00eda gracias a la extinci\u00f3n de los dinosaurios - The New York Times\" \/><img decoding=\"async\" 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\" alt=\"Los primeros mam\u00edferos placentarios | Investigaci\u00f3n y Ciencia | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 Los mam\u00edferos pudieron aprovechar la gran extinci\u00f3n para encontrar un camino hacia el futuro<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/origenyevoluciondelhombre1-181018021314\/95\/origen-y-evolucion-del-hombre-1-52-638.jpg?cb=1539828880\" alt=\"Origen y evolucion del hombre 1\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Mucho m\u00e1s tarde llegaron nuestros antepasados que evolucionaron de otras especies<\/p>\n<p style=\"text-align: justify;\">La desaparici\u00f3n de los dinosaurios junto con otras formas de vida sobre la Tierra en aquella \u00e9poca, hizo un hueco para la aparici\u00f3n de los mam\u00edferos.\u00a0 Se desarrollo la diversidad una vez desaparecidos los grandes depredadores.\u00a0 As\u00ed que, al menos en este caso concreto, el impacto nos hizo un gran favor, ya que, hizo posible que 65 millones de a\u00f1os m\u00e1s tarde pudi\u00e9ramos llegar nosotros.\u00a0 Los dinosaurios dominaron el planeta durante 150 millones de a\u00f1os; nosotros, en comparaci\u00f3n, llevamos tres d\u00edas y, desde luego, \u00a1la que hemos formado!<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/estaticos-cdn.prensaiberica.es\/clip\/40edbb85-1299-442e-86bb-79f72027835b_alta-libre-aspect-ratio_default_0.jpg\" alt=\"La vida compleja habr\u00eda surgido en la Tierra mucho antes de lo que  pens\u00e1bamos\" width=\"649\" height=\"365\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En nuestro sistema solar la vida se desarroll\u00f3 por primera vez sorprendentemente pronto tras la formaci\u00f3n de un entorno terrestre hospitalario.\u00a0 Hay algo inusual en esto. El secreto reside en el tiempo biol\u00f3gico necesario para desarrollar la vida y el tiempo necesario para desarrollar estrellas de segunda generaci\u00f3n y siguientes que en <a href=\"#\" onclick=\"referencia('nova',event); return false;\">novas<\/a> y supernovas cristalicen los materiales complejos necesarios para la vida, tales como el hidr\u00f3geno, nitr\u00f3geno, ox\u00edgeno, carbono, etc.<\/p>\n<p style=\"text-align: justify;\">Parece que la similitud en los \u201ctiempos\u201d no es una simple coincidencia.\u00a0 El argumento, en su forma m\u00e1s simple, lo introdujo Brandon Carter y lo desarroll\u00f3 John D. Barrow por un lado y por Frank Tipler por otro.\u00a0 Al menos, en el primer sistema Solar habitado observado \u00a1el nuestro!, parece que s\u00ed hay alguna relaci\u00f3n entre t(bio) y t(estrella) que son aproximadamente iguales el t(bio) \u2013tiempo biol\u00f3gico para la aparici\u00f3n de la vida- algo m\u00e1s extenso.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/4.bp.blogspot.com\/_v_-Z2OKdrug\/SRoxE_qkxdI\/AAAAAAAAACs\/GDtNBJNBtao\/s1600\/clima.jpg\" alt=\"\" width=\"455\" height=\"546\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La evoluci\u00f3n de una atm\u00f3sfera planetaria que sustente la vida requiere una fase inicial durante la cual el ox\u00edgeno es liberado por la fotodisociaci\u00f3n de vapor de agua.\u00a0 En la Tierra esto necesit\u00f3 2.400 millones de a\u00f1os y llev\u00f3 el ox\u00edgeno atmosf\u00e9rico a aproximadamente una mil\u00e9sima de su valor actual.\u00a0 Cabr\u00eda esperar que la longitud de esta fase fuera inversamente proporcional a la intensidad de la\u00a0 radiaci\u00f3n en el intervalo de longitudes de onda del orden de 1000-2000 \u00e1ngstroms, donde est\u00e1n los niveles moleculares clave para la absorci\u00f3n de agua.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Fotolisis<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Fase luminosa\" \/><img decoding=\"async\" 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\" alt=\"Proyecto Biosfera\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.makeagif.com\/media\/2-13-2017\/ooy7Pt.gif\" alt=\"Proceso de fotos\u00edntesis on Make a GIF\" width=\"561\" height=\"316\" \/><\/p>\n<\/blockquote>\n<p>La\u00a0fot\u00f3lisis\u00a0es un proceso qu\u00edmico por virtud del cual la absorci\u00f3n de luz (energ\u00eda radiante) permite la ruptura de una mol\u00e9cula en componentes m\u00e1s peque\u00f1os. Es decir, la luz brinda la energ\u00eda requerida para romper una mol\u00e9cula en las partes que la componen. Tambi\u00e9n se conoce con los nombres de fotodescomposici\u00f3n o fotodisociaci\u00f3n.<\/p>\n<div><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/fotosintesis-160806220522\/95\/fotosintesis-8-638.jpg?cb=1470521245\" alt=\"Fotosintesis\" \/><\/div>\n<p style=\"text-align: justify;\">La fot\u00f3lisis del agua, por ejemplo, es fundamental para la existencia de formas de vida compleja en el planeta. \u00c9sta la llevan a cabo las plantas empleando la luz del\u00a0<a title=\"Sol\" href=\"https:\/\/www.lifeder.com\/sol\/\" target=\"_blank\" rel=\"noopener\" data-ail=\"141817\">sol<\/a>.\u00a0La ruptura de mol\u00e9culas de agua (H2O) brinda como resultado ox\u00edgeno molecular (O2): el hidr\u00f3geno es empleado para el almacenamiento de poder reductor.<\/p>\n<p style=\"text-align: justify;\">ox\u00edgeno es liberado por la foto-disociaci\u00f3n<\/p>\n<p style=\"text-align: justify;\">Este simple modelo indica la ruta que vincula las escalas del tiempo bioqu\u00edmico de evoluci\u00f3n de la vida y la del tiempo astrof\u00edsico que determina el tiempo requerido para crear un ambiente sustentado por una estrella estable que consume hidr\u00f3geno en la secuencia principal y env\u00eda luz y calor a los planetas del Sistema Solar que ella misma forma como objeto principal.<\/p>\n<p style=\"text-align: justify;\">A muchos les cuesta trabajo admitir la presencia de vida en el Universo como algo natural y corriente, ellos abogan por la inevitabilidad de un Universo grande y fr\u00edo en el que, es dif\u00edcil la aparici\u00f3n de la vida, y, en el supuesto de que \u00e9sta aparezca, ser\u00e1 muy parecida a la nuestra.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/fb\/Ammonia_World.jpg\/640px-Ammonia_World.jpg\" alt=\"\" width=\"521\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/f\/f8\/ESPA%C3%91OL_Carbon_cycle.jpg\" alt=\"Ciclo del carbono - Wikipedia, la enciclopedia libre\" width=\"642\" height=\"541\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Creo que la clave est\u00e1 en\u00a0 los compuestos del carbono, toda la vida terrestre actualmente conocida exige tambi\u00e9n el Agua como disolvente. Y como para el carbono, se supone a veces que el agua es el \u00fanico producto qu\u00edmico conveniente para cumplir este papel. El amon\u00edaco (el nitruro de hidr\u00f3geno) es la alternativa ciertamente al agua, la m\u00e1s generalmente posible propuesta como disolvente bioqu\u00edmico. Numerosas reacciones qu\u00edmicas son posibles en disoluci\u00f3n en el amon\u00edaco, y el amon\u00edaco l\u00edquido tiene algunas semejanzas qu\u00edmicas con el agua.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Amon\u00edaco - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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alt=\"Amon\u00edaco - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQM7zwRDPsa0b_32EWxw6guHzjSjcR3jHsfqA&amp;usqp=CAU\" alt=\"Amon\u00edaco\" \/><\/p>\n<p style=\"text-align: justify;\">El amon\u00edaco puede disolver la mayor\u00eda de las mol\u00e9culas org\u00e1nicas al menos as\u00ed como el agua, y por otro lado es capaz de disolver muchos metales elementales. A partir de este conjunto de propiedades qu\u00edmicas, se teoriz\u00f3 que las formas de vida basada en el amon\u00edaco podr\u00edan ser posibles. Tambi\u00e9n se dijo del Silicio. Sin embargo, ninguno de esos elementos son tan propicios para la vida como el Carbono y tienen, como ya sabemos, par\u00e1metros negativos que no permiten la vida tal como la conocemos.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/-06AtRpTmj10\/UMSWNZy5U4I\/AAAAAAAABqA\/7DTanMkAdF0\/s1600\/microbiologia_ambiental-7ab43373419b3d8802e494b7c12bf45c_h.jpg\" alt=\"\" width=\"393\" height=\"393\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Hasta rel momento, todas las formas de vida descubiertas en la Tierra, est\u00e1n basadas en el Carbono.<\/p>\n<p style=\"text-align: justify;\">Los bi\u00f3logos, sin embargo, parecen admitir sin problemas la posibilidad de otras formas de vida, pero no est\u00e1n tan seguros de que sea probable que se desarrollen espont\u00e1neamente, sin un empuj\u00f3n de formas de vida basadas en el carbono.\u00a0 La mayor\u00eda de los estimaciones de la probabilidad de que haya inteligencias extraterrestres en el Universo se centran en formas de vida similares a nosotras que habiten en planetas parecidos a la Tierra y necesiten agua y ox\u00edgeno o similar con una atm\u00f3sfera gaseosa y las dem\u00e1s condiciones de la distancia entre el planeta y su estrella, la radiaci\u00f3n recibida, etc.\u00a0 En este punto, parece l\u00f3gico recordar que antes de 1957 se descubri\u00f3 la coincidencia entre los valores de las\u00a0<strong>constantes de la Naturaleza<\/strong>\u00a0que tienen importantes consecuencias para la posible existencia de carbono y ox\u00edgeno, y con ello para la vida en el Universo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"img0_63558\" src=\"http:\/\/player.slideplayer.es\/25\/8671066\/data\/images\/img0.jpg\" alt=\"\" width=\"680\" height=\"448\" \/><\/p>\n<p style=\"text-align: justify;\">Hay una coincidencia o curiosidad adicional que existe entre el tiempo de evoluci\u00f3n biol\u00f3gico y la astronom\u00eda.\u00a0 Puesto que no es sorprendente que las edades de las estrellas t\u00edpicas sean similares a la edad actual del Universo, hay tambi\u00e9n una aparente coincidencia entre la edad del Universo y el tiempo que ha necesitado para desarrollar formas de vida como nosotros.<\/p>\n<p style=\"text-align: justify;\">Si miramos retrospectivamente cu\u00e1nto tiempo han estado en escena nuestros ancestros inteligentes (Homo sapiens) vemos que han sido s\u00f3lo unos doscientos mil a\u00f1os, mucho menos que la edad del Universo, trece mil millones de a\u00f1os, o sea, menos de dos cent\u00e9simos de la Historia del Universo.\u00a0 Pero si nuestros descendientes se prolongan en el futuro indefinidamente, la situaci\u00f3n dar\u00e1 la vuelta y cuando se precise el tiempo que llevamos en el Universo, se hablar\u00e1 de miles de millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">\n<div style=\"text-align: justify;\">Todas las c\u00e9lulas est\u00e1n formadas por elementos qu\u00edmicos que al combinarse forman una amplia variedad de mol\u00e9culas que a su vez forman agregados moleculares y \u00e9stos los diversos organelos celulares. Los elementos constitutivos de las biomol\u00e9culas m\u00e1s importantes.<\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">\n<blockquote><p><img decoding=\"async\" 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\" alt=\"&quot;&lt;\/p\" \/><\/p><\/blockquote>\n<p><span data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Los elementos constitutivos de las biomol\u00e9culas m\u00e1s importantes son el <strong>Carbono (C), Hidr\u00f3geno (H), Ox\u00f3geno (O), Nitr\u00f3geno (N),\u00a0<\/strong>y em menor medida pero con gran impoirtancia, el <strong>F\u00f3sforo (P)y el Azufre (S).<\/strong><\/span><\/p>\n<p>Los elementos primerarios\u00a0 <strong>\u2014Carbono (C), Hidr\u00f3geno (H), Ox\u00edgeno (O), Nitr\u00f3geno (N), F\u00f3sforo (P) y Azufre (S)<\/strong>\u2014 son fundamentales para la vida, constituyendo m\u00e1s del \\(95\\%\\) de la materia viva. Forman enlaces covalentes estables y estables para crear biomol\u00e9culas org\u00e1nicas esenciales como prote\u00ednas, l\u00edpidos, carbohidratos y \u00e1cidos nucleicos.<\/p>\n<\/div>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/s1.significados.com\/foto\/acidos-nucleicos-og.jpg\" alt=\"Caracter\u00edsticas de los \u00e1cidos nucleicos: propiedades y estructura -  Enciclopedia Significados\" width=\"558\" height=\"419\" \/><\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\">\n<ul class=\"KsbFXc U6u95\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 12px 0px 16px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">\n<li class=\"dF3vjf\" style=\"text-align: justify;\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAMQAA\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Carbono (C):<\/strong> Es la base estructural, formando el esqueleto de las mol\u00e9culas org\u00e1nicas.<\/span><\/li>\n<li class=\"dF3vjf\" style=\"text-align: justify;\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAMQAQ\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Hidr\u00f3geno (H):<\/strong> Componente esencial presente en todas las mol\u00e9culas org\u00e1nicas, esencial para la energ\u00eda y estructura.<\/span><\/li>\n<li class=\"dF3vjf\" style=\"text-align: justify;\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAMQAg\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Ox\u00edgeno (O):<\/strong> Clave en la respiraci\u00f3n celular y componente mayoritario en agua y biomol\u00e9culas.<\/span><\/li>\n<li class=\"dF3vjf\" style=\"text-align: justify;\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAMQAw\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Nitr\u00f3geno (N):<\/strong> Elemento estructural en amino\u00e1cidos (prote\u00ednas) y bases nitrogenadas (\u00e1cidos nucleicos).<\/span><\/li>\n<li class=\"dF3vjf\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAMQBA\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">F\u00f3sforo (P):<\/strong> Fundamental para la transferencia de energ\u00eda (ATP), \u00e1cidos nucleicos y fosfol\u00edpidos de membranas.<\/span><\/li>\n<li class=\"dF3vjf\" style=\"text-align: justify;\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAMQBQ\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Azufre (S):<\/strong> Presente en amino\u00e1cidos como la ciste\u00edna y metionina, vital para la estructura tridimensional de las prote\u00ednas.<\/span><\/li>\n<\/ul>\n<div class=\"Y3BBE\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAQQAA\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 12px 0px 16px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">En conjunto, estos elementos, conocidos a menudo por el acr\u00f3nimo <strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">CHONPS<\/strong>, permiten la formaci\u00f3n de la inmensa diversidad funcional necesaria para los organismos.<\/div>\n<div data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAQQAA\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 12px 0px 16px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\">\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/services.meteored.com\/img\/article\/somos-polvo-de-estrellas-el-origen-y-la-verdad-sobre-esta-frase-carl-sagan-stardust-1677927369543_512.jpg\" alt=\"Somos polvo de estrellas\u201d, el origen y la verdad sobre esta frase\" \/><\/p>\n<p>Tpodo esto nos lleva a deducir y pensar que, todos los elementos de los que estamos hechos, se crearon en las estrellas. <span data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Es absolutamente cierto. la Ciencia ha demostrado que todos los seres vivos, literalmente, somos &#8220;<strong>Polvo de Estrella&#8221;.<\/strong><\/span><\/p>\n<p style=\"text-align: justify;\">En el Universo no exist\u00e7ian esos elementos, tuvieroon que pasar cientos de millones de a\u00f1os\u00a0 para que se formaran las primeras estrellas que, comenzaron a fusionar Hidr\u00f3geno en Helio, Berilio, Carbono, Ox\u00edgeno, Nitr\u00f3geno&#8230;. Durente miles de millones de a\u00f1os para que, mucho despu\u00e9s, aparecieran los primneros seres vivos formados de estos elememntos qu\u00b4\u00e7imicos.<\/p>\n<p>&nbsp;<\/p>\n<ul>\n<li class=\"dF3vjf\" style=\"text-align: justify;\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAUQAQ\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">La F\u00e1brica Estelar:<\/strong> Las estrellas funcionan como hornos nucleares. Durante su vida, fusionan hidr\u00f3geno para formar helio, y a medida que envejecen, crean elementos m\u00e1s pesados como carbono, ox\u00edgeno y silicio.<\/span><\/li>\n<li class=\"dF3vjf\" style=\"text-align: justify;\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAUQAg\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">El Reciclaje (Supernovas):<\/strong> Cuando las estrellas masivas agotan su combustible, explotan en eventos violentos conocidos como supernovas. Esta explosi\u00f3n dispersa los elementos creados por todo el espacio.<\/span><\/li>\n<li class=\"dF3vjf\" style=\"text-align: justify;\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-hveid=\"CAUQAg\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px 0px 12px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"T286Pc\" data-sfc-cp=\"\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><strong class=\"Yjhzub\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 700; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Formaci\u00f3n de Vida:<\/strong> Estos elementos dispersos formaron nuevas estrellas, planetas y, eventualmente, la vida en la Tierra.<\/span><\/li>\n<\/ul>\n<p>En resumen, los \u00e1tomos de calcio en nuestros huesos o el hierro en nuestra sangre provienen de estrellas que murieron hace mucho tiempo. \u00bfNo es una maravilla que hayamos podido alcanzar estos conocimientos? Lo cierto es que hemos queroidpo ir m\u00e1s all\u00e1, y, como asombrados hemos podido lolegar a saber que para que todo esto sea posible, se han tenido que cojuntar muchos par\u00e7ametros de una tremenda complejidad, lo que nos est\u00e1 se\u00f1alando que no se ha producido esto por causas del Azar, y, hemos pensado, en la presencia de un <strong>Ajuste Fino <\/strong>para que tan dant\u00e1stico suceso pudiera tener lugar.<\/p><\/blockquote>\n<\/div>\n<p><img decoding=\"async\" src=\"https:\/\/mundosmultiples.files.wordpress.com\/2020\/02\/constants.png\" alt=\"Ajuste Fino: Primordial para la Vida (Primera parte) : Blog de Emilio  Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\"><span data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\"><span class=\"N9Q8Lc\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">En este Blog, Hemos comentado sobre el El ajuste fino del universo y hemos abordado y se\u00f1alado c\u00f3mo las Constantes universales (como la de Estructura fina, la Grabvedad, la velocidad de la Luz, y otas) est\u00e1n calibradas con una extrema precisici\u00f3n que permite la presencia de la Vida. Si alguna de ellas, variara, aunque solo fuese una diez mil\u00e9sima parte, la vida no se habr\u00eda podido formar.<\/span><\/span><mark class=\"HxTRcb\" data-sfc-root=\"c\" data-sfc-cb=\"\" data-processed=\"true\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 500; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(0, 29, 53);\"><span class=\"N9Q8Lc\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 500; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(0, 29, 53);\">\u00a0<\/span><\/mark><span class=\"N9Q8Lc\" data-copy-service-computed-style=\"font-family: &quot;Google Sans&quot;, Arial, sans-serif; font-size: 16px; font-weight: 400; margin: 0px; text-decoration: none; border-bottom: 0px none rgb(10, 10, 10);\">Esta calibraci\u00f3n sugiere una improbabilidad estad\u00edstica de coincidencia, a menudo interpretada como dise\u00f1o o necesidad f\u00edsica.<\/span><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/hips.hearstapps.com\/hmg-prod\/images\/gettyimages-1085292400.jpg?resize=980:*\" alt=\"El universo funciona demasiado bien para ser un accidente\" width=\"489\" height=\"328\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<div id=\"bodyContent\" class=\"vector-body ve-init-mw-desktopArticleTarget-targetContainer\" aria-labelledby=\"firstHeading\" data-mw-ve-target-container=\"\">\n<div id=\"contentSub\">\n<div id=\"mw-content-subtitle\"><strong>El Universo funciona demasiado bien para ser un accidente del Azar<\/strong><\/div>\n<\/div>\n<div id=\"mw-content-text\" class=\"mw-body-content mw-content-ltr\" dir=\"ltr\" lang=\"es\">\n<div class=\"mw-parser-output\">\n<p style=\"text-align: justify;\">En\u00a0<a title=\"F\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/F%C3%ADsica\">f\u00edsica<\/a>, la noci\u00f3n de\u00a0<b>ajuste fino<\/b>\u00a0 se refiere a la situaci\u00f3n en la que un cierto n\u00famero de par\u00e1metros deben tener un valor muy preciso para poder explicar tal o cual fen\u00f3meno observado.<\/p>\n<p style=\"text-align: justify;\">En\u00a0<a title=\"Cosmolog\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Cosmolog%C3%ADa\">cosmolog\u00eda<\/a>, el\u00a0<b>ajuste fino del universo<\/b>\u00a0o\u00a0<b>universo [bien]afinado<\/b>\u00a0es la proposici\u00f3n de que las condiciones que permiten la\u00a0<a title=\"Vida\" href=\"https:\/\/es.wikipedia.org\/wiki\/Vida\">vida<\/a>\u00a0en el\u00a0<a title=\"Universo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Universo\">universo<\/a>\u00a0solo pueden ocurrir cuando ciertas\u00a0<a class=\"mw-redirect\" title=\"Constantes fundamentales\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constantes_fundamentales\">constantes fundamentales<\/a>\u00a0se encuentran en un rango muy estrecho de valores, de modo que si alguna de esas constantes fuera ligeramente diferente, el universo probablemente no ser\u00eda propicio para el establecimiento y desarrollo de la\u00a0<a title=\"Materia\" href=\"https:\/\/es.wikipedia.org\/wiki\/Materia\">materia<\/a>, de las estructuras astron\u00f3micas, de la diversidad elemental o de la vida, tal como se entiende.<sup id=\"cite_ref-:0_1-0\" class=\"reference separada\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Ajuste_fino_del_universo#cite_note-:0-1\">1<\/a><\/sup>\u200b<sup id=\"cite_ref-:1_2-0\" class=\"reference separada\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Ajuste_fino_del_universo#cite_note-:1-2\">2<\/a><\/sup>\u200b<sup id=\"cite_ref-3\" class=\"reference separada\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Ajuste_fino_del_universo#cite_note-3\">3<\/a><\/sup>\u200b<sup id=\"cite_ref-:2_4-0\" class=\"reference separada\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Ajuste_fino_del_universo#cite_note-:2-4\">4<\/a><\/sup>\u200b Por ejemplo, la vida no puede desarrollarse si la\u00a0<a title=\"Constante cosmol\u00f3gica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_cosmol%C3%B3gica\">constante cosmol\u00f3gica<\/a>\u00a0o la\u00a0<a title=\"Energ\u00eda oscura\" href=\"https:\/\/es.wikipedia.org\/wiki\/Energ%C3%ADa_oscura\">energ\u00eda oscura<\/a>\u00a0tuvieran valores demasiado altos, ya que as\u00ed evitar\u00edan el mecanismo de la\u00a0<a title=\"Inestabilidad de Jeans\" href=\"https:\/\/es.wikipedia.org\/wiki\/Inestabilidad_de_Jeans\">inestabilidad gravitacional<\/a>\u00a0y, en consecuencia, la\u00a0<a title=\"Formaci\u00f3n de estructuras\" href=\"https:\/\/es.wikipedia.org\/wiki\/Formaci%C3%B3n_de_estructuras\">formaci\u00f3n de grandes estructuras<\/a>. La peque\u00f1ez del valor observado de la energ\u00eda oscura, en comparaci\u00f3n con el valor que parece m\u00e1s natural (correspondiente a la\u00a0<a title=\"Densidad de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Densidad_de_Planck\">densidad de Planck<\/a>, sea 10<sup>122<\/sup>\u00a0veces mayor que el valor observado) es un ejemplo de ajuste fino.<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\"><a class=\"new\" title=\"John Gribbin (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=John_Gribbin&amp;action=edit&amp;redlink=1\">John Gribbin<\/a>\u00a0y\u00a0<a title=\"Martin Rees\" href=\"https:\/\/es.wikipedia.org\/wiki\/Martin_Rees\">Martin Rees<\/a>\u00a0escribieron una historia detallada y la defensa del argumento del ajuste fino en su libro<strong><i>Cosmic Coincidences<\/i><\/strong>\u00a0(1989). Seg\u00fan Gribbin y Rees, \u00ablas condiciones en nuestro Universo realmente parecen ser especialmente adecuadas para las formas de vida como nosotros, y quiz\u00e1s incluso para cualquier forma de complejidad org\u00e1nica. Pero la pregunta sigue siendo: \u00bf<i>est\u00e1<\/i>\u00a0el Universo hecho a medida para el hombre?\u00bb.\u200b<\/p>\n<h2><span id=\"Premisa\" class=\"mw-headline\">Premisa<\/span><\/h2>\n<div id=\"bodyContent\" class=\"vector-body ve-init-mw-desktopArticleTarget-targetContainer\" aria-labelledby=\"firstHeading\" data-mw-ve-target-container=\"\">\n<div id=\"mw-content-text\" class=\"mw-body-content mw-content-ltr\" dir=\"ltr\" lang=\"es\">\n<div class=\"mw-parser-output\">\n<p style=\"text-align: justify;\">La premisa de la afirmaci\u00f3n de un universo ajustado es que un peque\u00f1o cambio en varias de las constantes f\u00edsicas adimensionales har\u00eda que el universo fuese radicalmente diferente. Como ha se\u00f1alado\u00a0<a title=\"Stephen Hawking\" href=\"https:\/\/es.wikipedia.org\/wiki\/Stephen_Hawking\">Stephen Hawking<\/a>, \u00abLas leyes de la ciencia, tal como las conocemos en la actualidad, contienen muchos n\u00fameros fundamentales, como el tama\u00f1o de la carga el\u00e9ctrica del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y la proporci\u00f3n de las masas del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y del electr\u00f3n&#8230; El hecho notable es que los valores de estos n\u00fameros parecen haber sido ajustados muy finamente para hacer posible el desarrollo de la vida\u00bb.\u200b<\/p>\n<\/div>\n<\/div>\n<\/div>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/fuerzasnucleares-130430203827-phpapp01\/85\/Fuerzas-nucleares-5-320.jpg\" alt=\"Fuerzas nucleares | PPT\" \/><\/p><\/blockquote>\n<div id=\"bodyContent\" class=\"vector-body ve-init-mw-desktopArticleTarget-targetContainer\" aria-labelledby=\"firstHeading\" data-mw-ve-target-container=\"\">\n<div id=\"mw-content-text\" class=\"mw-body-content mw-content-ltr\" dir=\"ltr\" lang=\"es\">\n<div class=\"mw-parser-output\">\n<p style=\"text-align: justify;\">Si, por ejemplo, la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> fuera un 2% m\u00e1s fuerte de lo que es (es decir, si la\u00a0<a title=\"Constante de acoplamiento\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_acoplamiento\">constante de acoplamiento<\/a>\u00a0que representa su fuerza fuera un 2% mayor), mientras que las otras constantes se mantuvieron sin cambios, los\u00a0<a title=\"Diprot\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Diprot%C3%B3n\">diprotones<\/a>\u00a0ser\u00edan estables; seg\u00fan el f\u00edsico\u00a0<a title=\"Paul Davies\" href=\"https:\/\/es.wikipedia.org\/wiki\/Paul_Davies\">Paul Davies<\/a>, el hidr\u00f3geno se fundir\u00eda en ellos en lugar de\u00a0<a title=\"Deuterio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Deuterio\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a>\u00a0y\u00a0<a title=\"Helio\" href=\"https:\/\/es.wikipedia.org\/wiki\/Helio\">helio<\/a>.\u200b Esto alterar\u00eda dr\u00e1sticamente la f\u00edsica de las estrellas en Desam, y presumiblemente descartar\u00eda la existencia de vida similar a la que se observa en la Tierra. La existencia del di<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> causar\u00eda un cortocircuito en la lenta fusi\u00f3n del hidr\u00f3geno en <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a>. El hidr\u00f3geno se fundir\u00eda tan f\u00e1cilmente que es probable que todo el hidr\u00f3geno del universo se consumiese en los primeros minutos despu\u00e9s del\u00a0<a title=\"Big Bang\" href=\"https:\/\/es.wikipedia.org\/wiki\/Big_Bang\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>.<sup id=\"cite_ref-Davies1993_10-1\" class=\"reference separada\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Ajuste_fino_del_universo#cite_note-Davies1993-10\">10<\/a><\/sup>\u200b Este \u00abargumento del di<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>\u00bb es discutido por otros f\u00edsicos, que calculan que siempre que el aumento de la fuerza fuese inferior al 50%, la fusi\u00f3n estelar podr\u00eda ocurrir a pesar de la existencia de di-protones estables.\u200b<\/p>\n<\/div>\n<\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.shutterstock.com\/image-vector\/finestructure-constant-inverse-value-260nw-2096944567.jpg\" alt=\"Constante de estructura fina y su: vector de stock (libre de ...\" width=\"504\" height=\"234\" \/><\/p>\n<div id=\"bodyContent\" class=\"vector-body ve-init-mw-desktopArticleTarget-targetContainer\" aria-labelledby=\"firstHeading\" data-mw-ve-target-container=\"\">\n<div id=\"mw-content-text\" class=\"mw-body-content mw-content-ltr\" dir=\"ltr\" lang=\"es\">\n<div class=\"mw-parser-output\">\n<p style=\"text-align: justify;\">La formulaci\u00f3n precisa de la idea se ve dificultada por el hecho de que los f\u00edsicos a\u00fan no saben cu\u00e1ntas constantes f\u00edsicas independientes existen. El actual\u00a0<a title=\"Modelo est\u00e1ndar de la f\u00edsica de part\u00edculas\" href=\"https:\/\/es.wikipedia.org\/wiki\/Modelo_est%C3%A1ndar_de_la_f%C3%ADsica_de_part%C3%ADculas\">modelo est\u00e1ndar de la f\u00edsica de part\u00edculas<\/a>\u00a0tiene 25 par\u00e1metros ajustables libremente y la\u00a0<a title=\"Relatividad general\" href=\"https:\/\/es.wikipedia.org\/wiki\/Relatividad_general\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general<\/a>\u00a0tiene un par\u00e1metro adicional, la\u00a0<a title=\"Constante cosmol\u00f3gica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_cosmol%C3%B3gica\">constante cosmol\u00f3gica<\/a>, que\u00a0<a class=\"mw-redirect\" title=\"Expansi\u00f3n acelerada del Universo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Expansi%C3%B3n_acelerada_del_Universo\">se sabe que no es cero<\/a>, pero que tiene un valor profundamente peque\u00f1o. Sin embargo, debido a que el modelo est\u00e1ndar no es matem\u00e1ticamente auto-consistente bajo ciertas condiciones (por ejemplo, a energ\u00edas muy altas, en las que son relevantes tanto la <a title=\"Mec\u00e1nica cu\u00e1ntica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mec%C3%A1nica_cu%C3%A1ntica\">mec\u00e1nica cu\u00e1ntica<\/a>\u00a0como la\u00a0<a title=\"Relatividad general\" href=\"https:\/\/es.wikipedia.org\/wiki\/Relatividad_general\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general<\/a>), los f\u00edsicos creen que debe estar respaldado por alguna otra teor\u00eda, como una\u00a0<a title=\"Teor\u00eda de la gran unificaci\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_de_la_gran_unificaci%C3%B3n\">teor\u00eda de la gran unificaci\u00f3n<\/a>, la\u00a0<a title=\"Teor\u00eda de cuerdas\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_de_cuerdas\">teor\u00eda de cuerdas<\/a>\u00a0o la\u00a0<a title=\"Gravedad cu\u00e1ntica de bucles\" href=\"https:\/\/es.wikipedia.org\/wiki\/Gravedad_cu%C3%A1ntica_de_bucles\">gravedad cu\u00e1ntica de bucles<\/a>. En algunas teor\u00edas candidatas, la cantidad real de constantes f\u00edsicas independientes puede ser tan peque\u00f1a como una. Por ejemplo, la constante cosmol\u00f3gica puede ser una constante fundamental, pero tambi\u00e9n se han hecho intentos para calcularla a partir de otras constantes, y seg\u00fan el autor de uno de esos c\u00e1lculos, \u00abel peque\u00f1o valor de la constante cosmol\u00f3gica nos est\u00e1 diciendo que existe una relaci\u00f3n totalmente inesperada entre todos los par\u00e1metros del Modelo Est\u00e1ndar de la f\u00edsica de part\u00edculas, la constante cosmol\u00f3gica desnuda y la f\u00edsica desconocida\u00bb.\u200b<\/p>\n<h2><span id=\"Ejemplos_de_ajuste_fino\" class=\"mw-headline\">Ejemplos de ajuste fino<\/span><\/h2>\n<h3><span id=\"El_ajuste_de_las_constantes_del_universo\" class=\"mw-headline\">El ajuste de las constantes del universo<\/span><\/h3>\n<p style=\"text-align: justify;\">Las caracter\u00edsticas del universo en el que nosotros evolucionamos dependen de una quincena de constantes f\u00edsicas, que en la actual ausencia de un principio unificador, se consideran independientes entre s\u00ed. La aparici\u00f3n de supercomputadoras permiti\u00f3 que los astrof\u00edsicos modelaran el desarrollo del universo y luego modificaran esas constantes, una por una, o al mismo tiempo, para simular nuevos universos (\u00abuniverso juguete\u00bb). El n\u00famero de universos juguete as\u00ed obtenidos es casi infinito. Algunas de esas simulaciones han mostrado que casi todos los universos juguete que resultan son est\u00e9riles. Seg\u00fan esas simulaciones, solo un ajuste hiperfino de las constantes fundamentales permite la aparici\u00f3n del universo estable y viable en el que estamos. Los defensores del\u00a0<a title=\"Principio antr\u00f3pico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Principio_antr%C3%B3pico\">principio antr\u00f3pico<\/a>\u00a0se niegan a ver ah\u00ed una simple \u00abcasualidad feliz\u00bb, que ser\u00eda cre\u00edble si se tratara solo del ajuste de una \u00fanica constante, pero imposible en las 15 constantes independientes.\u200b<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<\/div>\n<\/div>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/images-na.ssl-images-amazon.com\/images\/I\/71dynU+zvWL.jpg\" alt=\"Amazon.es: Victor J. Stenger: books, biography, latest update\" width=\"271\" height=\"360\" \/><\/p>\n<p style=\"text-align: justify;\">Otras simulaciones, como el programa\u00a0<i>MonkeyGod<\/i>\u00a0de\u00a0<a title=\"Victor J. Stenger\" href=\"https:\/\/es.wikipedia.org\/wiki\/Victor_J._Stenger\">Victor J. Stenger<\/a>\u00a0tienen resultados diferentes: sobre 10\u00a0000 universos simulados al variar aleatoriamente y\u00a0<i>simult\u00e1neamente<\/i>\u00a0varios par\u00e1metros f\u00edsicos, sobre 10 \u00f3rdenes de magnitud, este programa obtiene el 61% de universos en los que la duraci\u00f3n de las estrellas y su composici\u00f3n permiten la aparici\u00f3n de la vida.<sup id=\"cite_ref-15\" class=\"reference separada\"><\/sup>\u00a0Seg\u00fan Stenger, estos resultados diferentes se deben al hecho de que las simulaciones que conducen a la conclusi\u00f3n de un ajuste fino var\u00edan cada par\u00e1metro\u00a0<i>uno a uno<\/i>\u00a0dejando fijos los otros, una variaci\u00f3n que la fijeza de los otros par\u00e1metros f\u00edsicos no puede compensar para generar un universo viable.\u200b<\/p>\n<p>Algunos ejemplos de constantes del universo que conducen a interrogantes sobre su ajuste fino se analizan a continuaci\u00f3n.<\/p>\n<h4><span id=\"Densidad_del_universo_y_velocidad_de_expansi\u00f3n\" class=\"mw-headline\">Densidad del universo y velocidad de expansi\u00f3n<\/span><\/h4>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/1.bp.blogspot.com\/-9Z69HX0LnR0\/XCn6UB9yT3I\/AAAAAAAANvk\/EB4RpRJ1eb8SLGJGGP6TprPvl6uovJnUgCLcBGAs\/w1200-h630-p-k-no-nu\/Evoluci%25C3%25B3n%2Bdel%2Buniverso1.jpg\" alt=\"Trazando camino: La teor\u00eda del Big Bang\" width=\"317\" height=\"166\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.catalunyapress.es\/images\/showid2\/1994465?w=1200&amp;zc=4\" alt=\"Sab\u00edas que el Universo es plano?\" width=\"298\" height=\"210\" \/><\/p>\n<div class=\"VT rellink\">V\u00e9ase tambi\u00e9n:\u00a0<i><a title=\"Problema de planitud\" href=\"https:\/\/es.wikipedia.org\/wiki\/Problema_de_planitud\">Problema de planitud<\/a><\/i><\/div>\n<p style=\"text-align: justify;\">Barrow y Tipler han demostrado que la\u00a0<a class=\"mw-redirect\" title=\"Expansi\u00f3n del universo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Expansi%C3%B3n_del_universo\">expansi\u00f3n del universo<\/a>\u00a0no es ni demasiado r\u00e1pida ni demasiado lenta. En un universo menos denso, la expansi\u00f3n habr\u00eda prevalecido sobre la gravitaci\u00f3n y ninguna estructura podr\u00eda haberse formado (ni galaxias, ni estrellas, ni planetas). Un universo m\u00e1s denso se habr\u00eda colapsado demasiado r\u00e1pido como para permitir que se desarrollara la complejidad.\u00a0La densidad del universo est\u00e1 muy cerca de la\u00a0<a class=\"mw-redirect\" title=\"Densidad cr\u00edtica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Densidad_cr%C3%ADtica\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>\u00a0que propicia una expansi\u00f3n razonable y una vida del universo compatible con la aparici\u00f3n de la vida. La relaci\u00f3n entre la densidad del universo y la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a> es el\u00a0<a class=\"new\" title=\"Par\u00e1metro de densidad (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=Par%C3%A1metro_de_densidad&amp;action=edit&amp;redlink=1\">par\u00e1metro de densidad<\/a>, \u03a9, igual a 1 para la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>.<\/p>\n<p style=\"text-align: justify;\">Ese rango de valores es de 10<sup>-60<\/sup>\u00a0alrededor de 1. Esa cifra es tan peque\u00f1a que Trinh Xuan Thuan calcul\u00f3 que corresponde a la probabilidad de que un arquero alcanzase un objetivo de 1 cm\u00b2 situado en el otro extremo del universo, disparando a ciegas una \u00fanica flecha desde la Tierra sin saber en qu\u00e9 direcci\u00f3n esta el objetivo.\u200b<\/p>\n<p>Seg\u00fan la mayor\u00eda de los cient\u00edficos, este problema se resuelve con la\u00a0<a title=\"Inflaci\u00f3n c\u00f3smica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Inflaci%C3%B3n_c%C3%B3smica\">inflaci\u00f3n c\u00f3smica<\/a>\u00a0que tuvo lugar justo despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Ese per\u00edodo de inflaci\u00f3n tiene el efecto de suavizar una\u00a0<a class=\"new\" title=\"Curvatura espacial (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=Curvatura_espacial&amp;action=edit&amp;redlink=1\">curvatura espacial<\/a>\u00a0aleatoria del universo en el momento del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, para hacerlo casi plano. entonces una curvatura plana corresponde, por definici\u00f3n, a una densidad del universo igual a la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>. As\u00ed que es l\u00f3gico y natural, si el modelo de inflaci\u00f3n c\u00f3smica es correcto, que el par\u00e1metro \u03a9 haya sido casi igual a 1 al comienzo del universo. El modelo de inflaci\u00f3n actualmente es bien aceptado por la comunidad cient\u00edfica, habiendo conducido notablemente a predicciones verificadas y medidas a prop\u00f3sito de las fluctuaciones en la\u00a0<a title=\"Radiaci\u00f3n de fondo de microondas\" href=\"https:\/\/es.wikipedia.org\/wiki\/Radiaci%C3%B3n_de_fondo_de_microondas\">radiaci\u00f3n de fondo de microondas<\/a>.\u200b<\/p>\n<div id=\"bodyContent\" class=\"vector-body ve-init-mw-desktopArticleTarget-targetContainer\" aria-labelledby=\"firstHeading\" data-mw-ve-target-container=\"\">\n<div id=\"mw-content-text\" class=\"mw-body-content mw-content-ltr\" dir=\"ltr\" lang=\"es\">\n<div class=\"mw-parser-output\">\n<h3><span id=\"La_aparici\u00f3n_de_elementos_pesados_en_el_universo\" class=\"mw-headline\">La aparici\u00f3n de elementos pesados en el universo<\/span><\/h3>\n<\/div>\n<\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/oxidosdehierro-1226433945979520-9\/85\/oxidos-de-hierro-42-320.jpg?cb=1665764776\" alt=\"Oxidos De Hierro\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<div id=\"bodyContent\" class=\"vector-body ve-init-mw-desktopArticleTarget-targetContainer\" aria-labelledby=\"firstHeading\" data-mw-ve-target-container=\"\">\n<div id=\"mw-content-text\" class=\"mw-body-content mw-content-ltr\" dir=\"ltr\" lang=\"es\">\n<div class=\"mw-parser-output\">\n<p style=\"text-align: justify;\">El 98% de la materia visible est\u00e1 compuesto de hidr\u00f3geno y helio. Todos los dem\u00e1s elementos (elementos pesados: carbono, hierro, ox\u00edgeno en particular, que son los componentes de la materia org\u00e1nica del ser humano) solo representan el 2% restante. De acuerdo con la teor\u00eda del\u00a0<a title=\"Big Bang\" href=\"https:\/\/es.wikipedia.org\/wiki\/Big_Bang\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, en ese momento solo se formaron hidr\u00f3geno y helio y todos los dem\u00e1s elementos se formaron en las estrellas en un periodo de varios miles de millones de a\u00f1os.<sup id=\"cite_ref-22\" class=\"reference separada\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Ajuste_fino_del_universo#cite_note-22\">17<\/a><\/sup>\u200b Esta observaci\u00f3n llev\u00f3 a Hubert Reeves a decir que somos \u00abpolvo de estrellas\u00bb. De acuerdo con los defensores del principio antr\u00f3pico, el hecho de que los organismos vivos y especialmente los humanos est\u00e9n hechos de la materia m\u00e1s rara que existe en el universo tiende a demostrar que esa ser\u00eda la finalidad del proyecto c\u00f3smico.\u200b<\/p>\n<\/div>\n<\/div>\n<\/div>\n<p>&nbsp;<\/p>\n<blockquote><p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/media.gettyimages.com\/id\/515018740\/es\/foto\/portrait-of-princeton-university-professor-dr-robert-h-dicke.jpg?s=612x612&amp;w=gi&amp;k=20&amp;c=HsLDemIq8uigisAE9oWLmO6Wt1ACcr0ONRfyTdu93NU=\" alt=\"12 fotos e im\u00e1genes de Robert Dicke - Getty Images\" width=\"208\" height=\"308\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<div id=\"bodyContent\" class=\"vector-body ve-init-mw-desktopArticleTarget-targetContainer\" aria-labelledby=\"firstHeading\" data-mw-ve-target-container=\"\">\n<div id=\"mw-content-text\" class=\"mw-body-content mw-content-ltr\" dir=\"ltr\" lang=\"es\">\n<div class=\"mw-parser-output\">\n<p style=\"text-align: justify;\">En su versi\u00f3n mejorada, el principio antr\u00f3pico d\u00e9bil se remonta a un art\u00edculo de\u00a0<a class=\"mw-redirect\" title=\"Robert Dicke\" href=\"https:\/\/es.wikipedia.org\/wiki\/Robert_Dicke\">Robert Dicke<\/a>\u00a0de\u00a0<a title=\"1961\" href=\"https:\/\/es.wikipedia.org\/wiki\/1961\">1961<\/a>.\u00a0En ese art\u00edculo, Dicke se\u00f1al\u00f3 que la aparici\u00f3n de la vida, o m\u00e1s generalmente, de cualquier estructura biol\u00f3gica compleja, requerir\u00eda la presencia de\u00a0<a title=\"Carbono\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carbono\">carbono<\/a>,<sup id=\"cite_ref-25\" class=\"reference separada\"><\/sup>\u00a0y que ello parec\u00eda ser el resultado de varias coincidencias favorables.<\/p>\n<p style=\"text-align: justify;\">En ese momento se sab\u00eda que el carbono no pod\u00eda producirse durante la\u00a0<a title=\"Nucleos\u00edntesis primordial\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nucleos%C3%ADntesis_primordial\"><a href=\"#\" onclick=\"referencia('nucleosintesis',event); return false;\">nucleos\u00edntesis<\/a> primordial<\/a>, en el momento del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, sino que ten\u00eda que sintetizarse dentro de las estrellas (ver\u00a0<a title=\"Nucleos\u00edntesis estelar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nucleos%C3%ADntesis_estelar\"><a href=\"#\" onclick=\"referencia('nucleosintesis',event); return false;\">nucleos\u00edntesis<\/a> estelar<\/a>). Sin embargo, incluso dentro de las estrellas, el carbono es dif\u00edcil de sintetizar. La raz\u00f3n es que los dos constituyentes presentes en cantidad en una estrella en el momento de su formaci\u00f3n son el hidr\u00f3geno y el helio, y que no existe un n\u00facleo at\u00f3mico estable producido a partir de una colisi\u00f3n entre un n\u00facleo de hidr\u00f3geno y un n\u00facleo de helio o entre dos n\u00facleos de helio. Sintetizar elementos m\u00e1s pesados en realidad requiere una colisi\u00f3n entre tres n\u00facleos de helio. La\u00a0<a class=\"new\" title=\"Energ\u00eda de masa (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=Energ%C3%ADa_de_masa&amp;action=edit&amp;redlink=1\">energ\u00eda de masa<\/a>\u00a0de los tres n\u00facleos de helio juntos es, sin embargo, mayor que la de un n\u00facleo de carbono. La s\u00edntesis de tal n\u00facleo se ve as\u00ed desfavorecida. Sin embargo, se encuentra que se permite gracias al hecho de que existe un\u00a0<a title=\"Estado excitado\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estado_excitado\">estado excitado<\/a>\u00a0del n\u00facleo de carbono que tiene una energ\u00eda total (incluyendo la energ\u00eda de masa del n\u00facleo) que es igual a la de tres n\u00facleos de helio. Es esa coincidencia, resultado\u00a0<i>a priori<\/i>\u00a0del azar, la que permite la producci\u00f3n de elementos m\u00e1s pesados que el helio en las estrellas y, por lo tanto, la vida. Adem\u00e1s, la existencia de tal estado de excitaci\u00f3n para el carbono fue prevista en 1953 por\u00a0<a title=\"Fred Hoyle\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fred_Hoyle\">Fred Hoyle<\/a>\u00a0sobre la base de esas constataciones\u200b y luego descubierta inmediatamente despu\u00e9s.\u200bFue a Fred Hoyle, a quien se le debe la expresi\u00f3n, al principio peyorativa, de\u00a0<a title=\"Big Bang\" href=\"https:\/\/es.wikipedia.org\/wiki\/Big_Bang\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>,\u00a0<span class=\"cita-requerida\">que introdujo en esta ocasi\u00f3n una nueva expresi\u00f3n que conocer\u00e1 el \u00e9xito: \u00ab<a class=\"mw-redirect\" title=\"Ajuste fino\" href=\"https:\/\/es.wikipedia.org\/wiki\/Ajuste_fino\">ajuste fino<\/a> de las constantes universales\u00bb.<\/span><\/p>\n<p>Bueni, as\u00ed podr\u00edamos seguir hasta el infinito, los temas se entrecruzan y vamos comprendiendo que todo (de una u otra manera) est\u00e1 relacionado. Pero comprender y demostrar cient\u00edficamente hablando, la preencia de la Vida en el Universo&#8230; \u00a1No podemos!<\/p>\n<p><strong>\u00a0Emilio Silvera V.<\/strong><\/p>\n<\/div>\n<\/div>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F04%2F01%2Fel-fino-equilibrio-que-permite-la-presencia-de-la-vida-9%2F&amp;title=El+fino+equilibrio+que+permite+la+presencia+de+la+Vida' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F04%2F01%2Fel-fino-equilibrio-que-permite-la-presencia-de-la-vida-9%2F&amp;title=El+fino+equilibrio+que+permite+la+presencia+de+la+Vida' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/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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