{"id":25997,"date":"2021-02-14T07:29:32","date_gmt":"2021-02-14T06:29:32","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=25997"},"modified":"2021-02-14T07:29:32","modified_gmt":"2021-02-14T06:29:32","slug":"%c2%bfpor-que-es-asi-el-universo-que-conocemos","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/14\/%c2%bfpor-que-es-asi-el-universo-que-conocemos\/","title":{"rendered":"\u00bfPor qu\u00e9 es as\u00ed el Universo que conocemos?"},"content":{"rendered":"<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">En ciencias se entiende por\u00a0<strong>constante<\/strong>\u00a0f\u00edsica el valor de una magnitud f\u00edsica cuyo valor, fijado un sistema de unidades, permanece invariable en los procesos f\u00edsicos a lo largo del tiempo. Todas estas, por ser tan fundamentales, son llamadas\u00a0<strong>constantes universales<\/strong>.<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTrh-Exe0ssNyPJUUpEBKUaduUt0FwEtbj4Qw&amp;usqp=CAU\" alt=\"Resultado de imagen de Constantes universales\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><a title=\"Editar \u201cConstantes universales VI\u201d\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/post.php?post=3416&amp;action=edit\">Constantes universales VI<\/a><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRgTXb8Ceej9ri0l-lvkoIZ6JsO8gORavrQBg&amp;usqp=CAU\" alt=\"Resultado de imagen de Constantes universales\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><a title=\"Editar \u201cConstantes universales VII\u201d\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/post.php?post=3414&amp;action=edit\">Constantes universales VII<\/a><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT8-8Zov8VHaQFBTK6s9sEL2ryZPgQfOi_24g&amp;usqp=CAU\" alt=\"Resultado de imagen de Constantes universales\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><a title=\"Editar \u201cConstantes Universales VIII\u201d\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/post.php?post=3412&amp;action=edit\">Constantes Universales VIII<\/a><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRfAgUpjA5exqkzomid0FFCoT4MVFajxT7QSg&amp;usqp=CAU\" alt=\"Resultado de imagen de Constantes universales\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Es dif\u00edcil formular cualquier teor\u00eda sobre las etapas primitivas del Universo porque no sabemos si hc\/e<sup>2\u00a0 <\/sup>es constante o var\u00eda proporcionalmente a log (t). Si hc\/e<sup>2\u00a0<\/sup>\u00a0fuera un entero tendr\u00eda que ser una constante, los experimentadores dicen que no es un entero, de modo que podr\u00eda estar variando. Si realmente var\u00eda, la qu\u00edmica de las etapas primitivas ser\u00eda completamente diferente, y la <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a> estar\u00eda afectada.&#8221;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTYtRC1fa17ycNa3PZfxkxwdATJEJjuj2X6Sg&amp;usqp=CAU\" alt=\"Resultado de imagen de El Universo que conocemos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR26-TYYidRA8-3K3wlMWpumSOy0Kjm61X6uA&amp;usqp=CAU\" alt=\"Resultado de imagen de El Universo que conocemos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSPoSDS_L29ydIVfOyAedNR9GVz8E9n8c_DyA&amp;usqp=CAU\" alt=\"Resultado de imagen de El Universo que conocemos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQLG2-sfykHlLFg-ULAE6Edi_BS2FZsVOGhzA&amp;usqp=CAU\" alt=\"Resultado de imagen de El Universo que conocemos\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfPor qu\u00e9 es as\u00ed el Universo que conocemos?<\/p>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>Universo<\/strong>\u00a0es todo lo que podemos tocar, sentir, percibir, medir o detectar. Abarca los cosas vivas, los planetas, las estrellas, las galaxias, las nubes de polvo, la luz e incluso el tiempo. Antes de que naciera el\u00a0<strong>Universo<\/strong>, no exist\u00edan el tiempo, el espacio ni la materia.&#8221;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/cnet4.cbsistatic.com\/img\/aJwxTu72AISsGqaTTPitmW1IJaI=\/940x0\/2018\/12\/27\/8f54171a-6a25-4494-957b-ee2572951c88\/heic1820b.jpg\" alt=\"Resultado de imagen de El Universo que conocemos\" \/><\/p>\n<p>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Poco a poco pudimos ir conociendo los secretos del Universo<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">S\u00ed, nosotros tambi\u00e9n hemos llegado a saber que con el paso del tiempo, aumenta la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> y las cosas cambian.\u00a0 Sin embargo, algunas cosas no cambian, contin\u00faan siempre igual, sin que nada les afecte.\u00a0 Esas, precisamente, son las constantes de la naturaleza que, desde mediados del siglo XIX, comenz\u00f3 a llamar la atenci\u00f3n de f\u00edsicos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/isqch.files.wordpress.com\/2017\/01\/microwavesynthesis_dipolar_reorientation.gif?w=370&amp;h=233\" alt=\"Resultado de imagen de Las part\u00edculas en el coraz\u00f3n del \u00e1tomo en imagen GIFs\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/GoodnaturedOfficialAdamsstaghornedbeetle-small.gif\" alt=\"Resultado de imagen de Las part\u00edculas en el coraz\u00f3n del \u00e1tomo en imagen GIFs\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas forman los \u00e1tomos, \u00e9stos las mol\u00e9culas, las mol\u00e9culas se juntan forman c\u00e9lulas, y, por fin, las c\u00e9lulas forman los cuerpos conformados en objetos de distintas naturalezas seg\u00fan el cometido que cada uno de ellos tenga asignado en la Naturaleza, en el Universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/f1\/Walther_Meissner.jpg\/220px-Walther_Meissner.jpg\" alt=\"Walther Meissner.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">El profesor alem\u00e1n Ulf-G Meissner, catedr\u00e1tico de F\u00edsica Te\u00f3rica en el Instituto Helmholtz de la Universidad de Bonn, aporta en un art\u00edculo reci\u00e9n publicado en Science Bulletin una serie de hallazgos que apoyan el Principio Antr\u00f3pico, es decir, la idea de que el Universo es como es porque en \u00e9l hay seres capaces de preguntarse por qu\u00e9 es as\u00ed.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQKrPxISZGRKfaYaTVa-fSnEcAGNe6veh4BKw&amp;usqp=CAU\" alt=\"Resultado de imagen de El Modelo Estandar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR2vQQGqAPEPV7LRiugzf4Bz5D0Nv_7bk-v0Q&amp;usqp=CAU\" alt=\"Resultado de imagen de El Modelo Estandar\" \/><\/p>\n<p style=\"text-align: justify;\">Durante el \u00faltimo medio siglo, los f\u00edsicos te\u00f3ricos han ido descubriendo que muchas de las constantes y reglas fundamentales de la F\u00edsica parecen estar finamente &#8220;sintonizadas&#8221; para permitir que la vida surja en el Universo. Por ejemplo, las constantes que contiene el Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas\u00a0permitieron, por un margen muy estrecho, que se formaran n\u00facleos de hidr\u00f3geno tras el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, y despu\u00e9s \u00e1tomos de carbono y ox\u00edgeno que, juntos, se fusionaron en los n\u00facleos de la primera generaci\u00f3n de estrellas masivas que, a su vez, estallaron como supernovas; explosiones que prepararon finalmente la escena para que surgieran sistemas solares y planetas capaces de sustentar vida basada en el carbono y altamente dependiente del agua y el ox\u00edgeno.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/22\/86\/05\/228605365abf1539fce680eaf1ee1d8b.jpg\" alt=\"Resultado de imagen de Nebulosas cargadas  de Estrellas masivas\" \/><\/p>\n<p style=\"text-align: justify;\">La cuesti\u00f3n es que todos estos hallazgos parecen apoyar el famoso Principio Antr\u00f3pico formulado en 1973 por el f\u00edsico Brandom Carter y seg\u00fan el cual el mero hecho de que nosotros estemos aqu\u00ed supone que el Universo, necesariamente, tiene que ser como es, porque si fuera diferente en algo no existir\u00edamos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/100cia.site\/images\/584.jpg\" alt=\"Resultado de imagen de Principio antr\u00f3pico\" \/><\/p>\n<p style=\"text-align: justify;\">En su c\u00e9lebre &#8220;Historia del Tiempo&#8221;, el f\u00edsico brit\u00e1nico\u00a0<a href=\"https:\/\/www.abc.es\/ciencia\/20140923\/abci-higgs-hawking-destruir-universo-201409232041.html\">Stephen Hawking<\/a>\u00a0tambi\u00e9n se refiere al Principio Antr\u00f3pico: &#8220;vemos el Universo tal y como es porque nosotros existimos&#8221;. Es decir, que si el Universo no fuese como es, o no hubiese evolucionado exactamente de la forma en que lo hizo, ninguno de nosotros existir\u00eda, por lo que preguntarse el por qu\u00e9 de nuestra existencia es algo que, para Hawking, no tiene sentido alguno.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/images-na.ssl-images-amazon.com\/images\/I\/51d5UBo9VtL._SX330_BO1,204,203,200_.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTEBQVFRUVFxsYGRYVGBogIBshGxgdGxkXGBkeIDQlHSAnIBobJjEmMS0tMC8wGyI1ODMtNygtMS0BCgoKDg0OFRAQFi0bFxorLS0tLSsrNysrKystLTArNy0tLTctKysrLS0tLS0tLi0tKy0tLS0uLS0tNy0tLSstK\/\/AABEIAMgAuAMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAAAAgMEBQYHAf\/EAEAQAAIBAwIFAwEHAgMHAgcAAAECAwAREgQhBRMiMUEGUWEyBxQjQnGBkVKhYrHwFTNywdHh8ZKiFiQ0Q0SCg\/\/EABkBAQADAQEAAAAAAAAAAAAAAAACAwQBBf\/EACURAAICAgIBAwUBAAAAAAAAAAABAhEDIRIxQQRRYRMiMpGhgf\/aAAwDAQACEQMRAD8A4bRRRQBTsYBIvsPJtSBU6JUF1ba\/uN7WuN+wuf8AKpRVgltGjbkXH9VsV2+e\/wAb+1Nx4IguxO7Brbjfwptt5Pex\/bePrX2A2K36djta17Gwvv8A5VHDm2Nzje9r7X97fzVjnXggo\/IuaLBsWuGU7\/Gw+afgxMiM4MiBlDLfElRbozsbHHa9j2O21QCtqeEZChwQLNbZhkPN7d7fNV2SF64jM4iwHj\/QH+QqOykbGpOnluwDdvnx47+1OcTjZWGXtsw8++\/72rrVpsdaIeNN0UVA6OyAXONyL7EixI+Rc2\/mvPHzTdPGwuNjuOoX\/geP\/FAM0sDvSiB4P8j4\/ekAUAmintTCyMyOLMpKsPYg2Ipc\/UzMiYqSSFFyFF+wJ32+aAjU4p77A3977fNeo9gRYG4AuR23vtTsgQIBZ+bkb3tYD+m1r5X83\/agGonxN7A28HtT+p1bOADYAdlAsKQ0ShVbNTle6gNktu2VwFN\/gn5tTLV23VCh3TQM5sne1FNBrUV1OPk47EUUUVE6FPREX6iQLG1hfcDpFrja9t\/HfftSmgYIHK9LEqrfK4lv7Mv81HoAp+NkxbIMWNsSGAA\/qyXHq2+R+9MUUBJi1BW9gu649Sg23Butxsdu\/feklQAb3DggY22tvlc3uCDjtbye1t2qmycSkyyViuzKFDMQA981GRJs2TX\/AFoCMJLKV2sSDewvte1mtcDqO3Y7X7CpkfET+fcEG9gAW22BNV1T9BKgBWQLvYgsDYe5JU5dvG9Ti99nGheu0bizWJUdtuwN3t+m979qrhVrJrAZWKtgpGOW5LWPf4vanpUi2dsTYG9mFrgbLYDfuu9\/17VJxT6ZxN+SjpSrftVrFw6N8RG5yPhlIvftZf27gnue1qak4bIpuoVhe6m6G4B74hjtXPpyHJESQLiAFYOL5EnYjbGy228+Te47eVvBjYt1C+4BIJ\/S4\/vvU\/WIgIJ\/iw2HYZMB4+b3\/Tcx5OI3AVUACkEX3It\/FdcErthO+hmeDpDKNvgH+dyfe1WGo05PMSOJ0XZgshVmFhl9aovjmE7W2W+6iq19Sd8dh7bfHm3+EUpdY43BsSpU\/IK42IO3a\/8ANRtHaY3HGchawPcZFR2v3vt47f8AWiXqLOECrl2XLFb3IUFiT4NrknapDa0q1kZmRT05AC4DXUlbnE\/uf1NThxcupT6SQ6ra+wcqSv8Aiysw39\/FEk\/It+xW6zUIzExxiJSF6FZiLqli12udzdrfNqZmlLszOSzMSSzG5JPck+TU94mKlGclYiyICG26smsPy7XJ\/Q17p+EE2JYWNu2R+pbjspH6\/oacGxaKqirzh0ASQPDIOZGwKh0WxI8EMSLfPaiurGzjmUVFFFVkgor015QBTigWO\/jb53\/816gFje\/ba3k3Hffba++\/YU1QDirc\/wDWlQTMjBkJVlIKspIII7EEdjTNFAFFLZbfFIoD2rfgGhWVmLH6RfG3fxf222Nj3qotUrRakxuGG\/gj3B2I\/cVZjaUk30Rkm4ui81wWSyhZiqgnBEtbxY7e4O\/ye3lqO0QJWPUYkHbtuCOrscSNxVlBxcTqgSQxTKHfYDEtYdNifzYX2H1OfampeBsoyfUyX\/FA\/Cci0ZIbM3up33Fja+9bGrfKOzOnSqWhxVLjBtMwU4lgNtjsG7E7Yjzfc1Xa7gBN3h7WDFMWGF\/GTe2\/c15Np9OD\/wDWSMBe1omvv3\/PtfzU+DhkUS\/eEeTl7LkwAFyw2OPXt5Fhe1wbVyua+5f3oXx6f8MhXlP6gLkcL432y72+aZrCzUeU4rb03RXATn1t1IxAvt3b6fC7nx\/yppNSwAAt03tcA9+\/eo9FS5MUSIneMq63U3urfp7Gim8dv5orikzjVjVFFFcOhRRRQBRRRQBT8M7KHVWIEihXA\/MAyvY\/GSKf2FNA0mgCnZCthYEbb3N7m\/cbCwtbbemqKAUafg0rubRqzH2UE\/HirH0xwtdROI3LKuLMSoyPSpPbz2rpPEFaCFl0EbIwtlFkM4WkxxMYF8g69xc22PSRtoxYOat9FOTNxdLsxHB\/SLmRTqmEUIK5SB18hSMCdieoH+farPRTQaJXg1MnMYsc1RTsyi4QkjruW9xiU8hqh\/7T4gsitIsjFiOkx\/V1cyw6bm5GV6RJ6igc\/j6RbDmFSh3s4bFT4azH6u+1aIuEF9un8lTU597XwTNPq9A84lUCNgAwBuFFmAxHkvj1Xva9M+qNNOyPM0iCK2KojE5ASW3v9J6VP7Cq9eJaFmV30zKRfJY26TYLh3PbZr+erzVvwrj+ixGfO0+IZsIzkhbwNxc5C48Y2273pzjKLTa\/wcJJppP\/AEwhFFdDbhi6+CT7jAEAK4dMQJKhS0WTHO45jHMmzKqi1xWCnhZGKuLMpIIv2INiNvkVjyQ4mmM+RHp12JuTuSSST3P601RVZIUKUF77\/wDem6KAKKKKAKKKKAKKKKAKKehlZWDKSrKQQQdwR2IpsmgPK8oooAopx1t7HYdv0pugNR6Fn0y6gHU5XLKEFkKHI2fm5+ADerfia6qB3+4idY3YRswIYu6Et0Mi3t5AFUHpjgM+oZ3hKryQGJc233sBt32Pfbat9w7jDtHzZY3O34+oL7qXOAkihOzMIha6jsd9r334E3CujJmaU77KPQ+odfBy8kOV+iR48mOSYKqs230HYfJrw8XSzLPwyIkk2wRl+iQtJ43AHT\/hs1+9quuNrN93jRcnZecz82\/04fhNy3AsyxMxGN7FX7kbSV0k7Qv1RxKETl2LMIwz4algx3XIqWb6h5uPqq76b6sr5r2MX944eyJnp3Vx0tg21uYGyN9y2GS+Py1PXhPCpbct9ShO5smfKGR2f+q\/R2uAT399T924cyMuqk04VXAiWIG6qGbJcx1upv7Cx\/QGs9PxrRaGd\/uqyS\/QAS\/QR9TjEWZrHErc\/Um\/zXKKXdfolGTeo3+x7RcDi02lYymSMSwDmztHflB26YlQ\/XmVtlsVxPvXOJEt2YHYHa\/nxuO4qw9QcV+8zySgModssWcsfklrC+9z+9VpP9qx5ZqTpdI1Qi0tio7djsCRdvIHna\/+rV44Hg33Pjx4P+dNUVUTPQa8oooAooooAooooCRM6EJguJC2Ylr5HInK1unYqLfHzUeiigCnZUANgwbYbi\/kdtwO3amqKA9ooqdwrUrFKjugkVTcqfP8\/wA11K2B3hXDpdSTFDFzH2a+91CggjvjY3Xvvstrb36D\/wDD8UIWKPS88NGWckqxFmXfIBWDXVgUU73IBPhcM8UUKaho+QkqlVxRMizMWSXPuiERkWxxyViAbbYnifHJEnk+66iRo\/pVmNyV9ur2N7dv2ralDCre2zK3LI6WkdG4IFSPLSRhEYsWdSco1+pOsRliSJAvd7AMPemm43qJL8zRiZWYi6B2DCOXPFSQclvko7AA9IBArlen4nKisqtswIIIB7ixsSNtie1XPp71FOjLZgcStrqp+hs07jw24qSzwfghL08luzY8J41OYxisSrjjJI+CowItZ36UAuzmzE9T+9qmR8TSRZIRNopWJJRFkxxZ9vwzJZL7nYA5XO3VWa+0XjjSQ6aJiSWDTMLnH6yke1\/r6ZSTbfm\/xiNJGrOiyPghYBnsTiCd2xG5sN7VVL1ElLROPp4yVs69p9HFGv3mTTpGyOVaNmVVAd7g4yAjpQWACqTc\/BrI8e9ETKZJOZB0pzWUFhb6jioK\/wCFreDYeas\/TuvH+yw86rKYpzFHkBcKI1fHI9wuTWBDDqHgCojeroIJVl0unEUmT8xerGxI6R1dwR2AUW6Te9WSnGcLkQjGUJUtmV4pwOSCKGVypWYEqATcbKd7gf1Dtcd\/NVzb72sNh59v86249QQQytFpwdRDqI+W2X1Ld2BEYwFiVIbHG2ZHcKL3Ws9F6YmRm+8wQCNZjHg4VQGCO2bZdYGbCMi9vzqL2zyxJ7izQsjX5I5RRSmFqTVJaFFLI9qRXAeiivKKAKKKKAKKKKAKKKKAW3xV76RSH70qamF5g4CpGtxd3Iw\/Mptv7juPFUFP6aYoyspKlSCGXuCDcEH3qUXTONaOlw6AywS6BgoZTzo3ds1WMmMIUePLbFjcgYWdmLDGqKb0vppJIY9JPmzRs0mW9rKDZQilsvqGFmOw73rT6P7rqUjhzk1DyGJnIlh5l2yzkUshYsgQLy7k2cd+9Yn1PpV57NpY5ERelg2XS2RHm5T9Ce9\/0G7JxaTqzLC7q6NG3pnRNKGT\/d5cnlK73eTJkUhypIviCVsSL37GnYvSMS4srlbElyZISMbErh1Kjk5RC4kI\/E6sNr5HhnD5r5DIEANkL7C+zX\/XzWyThOt5ZebnCNjd2lchbjYGTM7dhZmt2Fu1cTjX40clyvUrM99oekxOndcWQxvHmvZmjme5\/wDQ0Z\/QisdW29ZcQiCxQwy5vCXLMh\/D\/ECKyK1uskDc7LYd2y2zfAI4m1MC6ggQtNGJCTYBC4zJbxtfeseSuTo0wvirN5wz0vqF0IiYxrKXaUxFiGUOsYRG6cVc43xYr9QH1XC57S+h9RJKVIwTxLZmjNyLYSRgqwscrg2Cqx\/KavvVUWo5zvIHV8siSCCDf6gf1rM8R4vqWj5TuxW4JDDc2JKhn+pgCzEAmwLGr3FJK0Uxk23sOHek9V95WG3JkAMivLkoATu6m1zuLbAm4PaxtrPTsmsmmkbVSXjQmJ2KRMjNkIcE7L2nbqHhzsxcKc7pPWepQESKslzfrX\/EGPSLA9QY3te7ue7Go6eoZJZLXZIyyFglsunC7Z2F2PLVvCl1VrXAqUOEen2SkpS7LD1p6cVIxqUXlFj1RN2IIUAxlUCFsxJkoOwsbAXC4iu16gQtp2jllnGmlNmlmmGV2kXlhYXiU4FY3PMK2VlmsbAl+S8d00UeokTTvzI1aytsf2yGzWO2Q2a1xsaqzKnaJY262QgmxbawIFri+4PYdyNu\/wCnuKapQNJqgtFXopNFAFFFFAFFFFAFFFFAPTSFmLGwJJJxAA3PhVAAHwNqZoooCfwriDwSCRLXF9mFwQQQQR52Jrpmg9Qx6uKSCJotOJEJmaW4zZsQSbSWO6sS5UkAjFNq5LUzhrkOLVdjyuOvBXkxqW\/J171lx+XTaKBoHIklURi+alfwut0S4xIyXpN1S4YC7A1zTUzzTkNqJZZmHYyuzW\/TImtF6qcvp9HkxJynIvvtaBf+X9v4rdNpf528Vojj+pNlSlwiV\/3O3j+B8UxqdCBcbedwK1H+zGsWtsO5Hb+ar9TBa9+9Wy9Oq0Rjm2SvTHribTAafUA6jTNZSh3ZVtjil9mWx+hgV22xO9aLVa3TPGA0ULQvZlkjChrgqXD8sDCbFjcbC+F1x3PPOKaUqiP\/AFXtuvhsSCAbj9wPi43rQ\/ZtaYzaSS5RsJVIJ6WVwjFehvqV\/wCk3xW\/assJOEqLckU1aNHLqdLq4eVBpzEzEZxxIDZebGTJ0Q74pkoa4b3Vy9w3wLgkEfNfTiKfIiOLmWcI7KN8+X1sHJICxq7LH0m5Kmxj02j0kiSl5UTHcOEOTIY3wlRom5cn5sCF7qVdd6rfWHqFU0SfdtSknO+tW5fOBLZ5Pynt08uJOpQRguBsTa6TikVR5PRW\/alx3m4xvJKdQhCzJc8sYr3VT1XyeQjLdVaxxOSjnNOyOSSWJJPcmmqxzlyZpiqR5RRRUCQ\/IqBVxLFjfIFQAN9sWyOW3wP3opiigCiiigCiiigCiiigPaKKvuF+l5p9NLqoymERYFSTk2Ccx7AKRsu+5HsLmupN9C6KGpnDEu4qw4f6Znmgk1CYBIyQcmALYrm+A84r1GtTwn07FDE33kSJPuVUHYqALWxRhfLIPdkKWXYk2q2GKTZVPIoob4+bafSEnfLUL+1of+p\/mvIIsI0dkYZlrMzDFttsUxyX6u+RVtvakfaJxaNtQkECKqQKxYKtrM9mdTZyOhVRT5yV71TwakXuLd\/F9\/F9961YciTZVKDcUdGh9SqNE2mkjyLbq3t1BlJ99u37eKxeskBO1Rl1Y83\/AGPf5\/moeo1NXucIp15K4wk2r8ELiTC36mr37O51U6q6I7mAY8xFZbCaPIFWB73H8VXzcPDaBtWCb\/eRp8bCwBiL5frdf7H3qZ9nJPOmAXImAgCwN\/xotu37V53LlkRqaqAx6q4zPK34sjvuSMmJtkbtiOy\/ttsPas0zHyb11T1FwgaiIlNI66gWUBCjM4BQ8wLFYSDFyCyxm34e4AasHN6dmWB5+nBGKsCbMLFQxw72DSIp+XFdywldnMclRSUUUVQWhRRRQBRRRQBRRRQBRRRQBRRRQDgBPatl6L4fZ5E1UjQ2KXhewV2yBHOjdlzRRuy\/UQenzUT0Fw8POJTMsRgeORSwUi4a+bBnXoTG7WJNuwrW6PXycp9eZEBWM6fAl\/pzU4c3m8zmHNip36Ubcdhqwwr7mU5Z+DzivEV1OlllXUyxkZs0MsinO4RhDs4LRgMwiGDbiS+IIsei\/Uc7yhXOQdgrZXG2RZjZCoa+TFsg2W2V7VS8T4GNQYngmSTUaps3iUooUuvNcizkoiHJDkAbqbbVZaD0zqIINTI1k5UEjZZA5ZRtiYyve4NwdqnJtP4K+KqvJgNXq+a8rctS0shYfVdbsTioBtvfyD2FrUiaBoZWjfpZHKN8FTYitV9lvD2fVNqNgmmUO1xfJmNokt\/xdX\/6Gs96nP8A85qfN55d\/wD+jVj2tmn4I0etYb7G39Qv\/Y7UyJze+x7dwD2+DTNFd5NnS6g4rLFpJdOOW0WpdWILAsrQt9SgN03ytcjqHbtVp9nQ\/F1BBII0zMCPBEkZBB8VnNQy2HLtZlXIWuVYbHqI82ysP6gN7VoPQU2MmoNv\/wAVl2+ZYxf+9IfkiM\/xZrPT+r1kkrMkp5Km0zv1xqpXu8bGx6V\/bEE2AuLn1RqIWjbT6tp0yKajqZFB\/CKOIVUOGcsSxRioL\/nt1NT6b1xCEMc8TEYhegjf8FoWtn\/uRiw+ix7+GNOan7SoEayQLIvSSWCqSQzfUCHyIXl2YtfNMjcWWtja8mVKXhGT4h6B1MYkbKEiNWLWc7lDJnGmSjJ15Mp9rJsTWSZbbGuoxeq4XEup5jrOWCqjSS7oFjRc8Aqbg6hmIxZXZSq1XesPS8uo1Il0QadZF\/3m2BMbGK4lLlTcIrbsX6+reqZ49Wi+M90zndFPTwsjMjgqykqwPcEGxBpms5aFFFFAFFFFAFFFFAe0CpGk0zyNigLH2FbXhfpUQqHlxZ7jG\/Yft5\/f+Kmo2Rckhr7N1mSXNI7rIAisXCbrIj2Fwbg4Ytt2Lbjep8PpQNKcYTK7AyjBl5YQuQCgRiML3G7Ht\/M7\/a0kphiXAENGgLFrGy8lQwJsqkMc8QMu\/tV\/LpJNFH+AuTlPrKlVjCM0lxHI2ZkXqbzsbmwtfbFRUa7ZkeSTk30U0BWHKzqJE+kR3sLHfGwH9vnfwZWr4pM2k1COrMrQS9YZzfpZr98bXPceMR2tVGmmZpFQZB2VyofJcyNgL367nY2NvfYGtRxLSzNpY9NEAhkhkiwLKubBPFzutzfb4JsK5KT6CSuzCfZlxqKGWWHUsEinVbyH8rRnIXN+xXNf1ZfmspxTV82aSUi2bs1r9rm4H7U+2olgWfSsoXJwsgZRkDEzdIPjcm\/6VAHfasN+DZW7Ek07Mqg9LFhYbkWPbcWufNMUoiuHSSsRZGKxkhLZOA21yQMj2FywHjsPm\/Qfs60aNoplwZ3mlAspt\/ul6V3tveW\/e3asno+JpHw+eBd5dTNHltsscILCx92dx77Ie1xXUfs1lig4dBk6q8rSy7kX+rl3\/iKpRdOyGTaM16l+z5w\/4HMKl8LuBjcsqgh1J6CWtuL7G9tqzWr9GTrKIkaOW8bS5qxVAiO6OzNIFxCtGwuR7WvcV2CXh8bIwibEkOM1NyA5XmBW3+rBb\/2tXnEY25aWkYulrSPixty+WydrsrnqbIm5q\/7JFKlKJyj0ouo02rKLFzJGDQmPKx6xvg6npNt8wbWue1b7Wa7UHSz6lg2nnjJR2UXjBjKGKAxOSt3zyVlBHY\/mpmLVSROsUgOMslpZGY48uSUNMxjIxdrZrn3CHGx71LVpHZW0qwOrxNGIldJHjJEaYQ\/TFLHGV056v8S372vjGlSIt8nbOK6mVndnclmYlmJNySTckmmKv\/WmmCalioTB1VlMZQq22LuMCVW7q5xGy9hsKoKwyVNmpO0eUUUVE6FFFFAe1YcI4W+ofFB\/xN4H\/f4pvh2iaaRY0G57n2HkmuqcH4UmnQKu21z7n5P+viutpK2Nt0g9PcEigTpHb6mPvb\/OoXHeJFT23N7ew+f1q01upxWw8f2rJ6bPUzgN0jyQBt8Hxc\/9aojkc5WSlBRRbcLiijKSzNfqFwO0fUBd\/wBLk7X7eTVsumlCyE5GJoSzhZIxnJdYpAjzqXRSgN2I3wxuRjVCwhEvLToURq15C1jj\/wDebwoc7b+PZTSeOcW5rOY8VjjGHNsLyYG5fI78tnbIL27eQK34csVpmKeNvaJmr9VvCHgCcxUYhXJYB4FXkIykHoLYqc1IW52Hmr7gXHjqJ8nYYjllQy2OGLiVor75WxW\/Zrdu1qjX6abUsskjqgjvqcwRJYySR2WNZLBYhscTcAA97irLWackiOAuV0yQtJIoACKwdi3UbAkPk+RsMbi\/i73ZF06Mj9reuWSaABFDpEc5B3b8RlUHb8oX\/wBxHisJbtv+3tW6+1fh5j1EUgjZI3hGP63Y7+xsyk\/rWL0ys9o0TJnIAABLE+Av\/b3\/AEtikqZrj0MxtYgjuNxTjXZb7dNlJvue9tifYW222H7yeN6D7vPLCGy5Ujx52tlgxUsPi4NWnoLhA1OsRCmaKGkce4RSce\/5mxS\/+IVEkVOr4ZLFMYJI2EoYKYwLm57KAO53rq8PCVSLTwNhKYo1SSLmKgyaaxJkt3DytYWs1trk2a59K6lp1yW7S3LSsgXK4LBDIV6j07b79rXHaF6Z1cnP1QKKyxFmjFlRmdpGdYcz7EuRcX+QDV8I03ZROdpCtZBNolMcEZdsgqDk8sFbFst268BYMbKAWUb1Ki1MuZSWEmwvzB9P\/Df+q\/8ArzUr75NHK6yRryw6hLsY73ZsYwbnmO1322Xo\/LUwzSK3LXklSSrMpKEEAiVcFVlYomG7MoyPdr1KUNlamVPFWR4AZF+7BJkVXMa7sRJk2SkFlbpJBG1rAN4ovVDkwldCeVJDKwlWK6C6AKQ9j1tmpPNIH5fi1+\/q0c5NMA63jRm3LhWICmJmGyYnEZAAXbwaoePEtrYpIQFAODqwVCQZCcQqiz2jOx7sFPsBU1OlTOcXdnLuMcQmmkLal2eQdPV4x2xt4\/8ANV9dB9W+nM8niHUvt5FgcGHuPB8jb2rn1ZpJ2aoNNHlFFFQJBTiLfYd6KKA6f6X4ONPFc\/W1sj4yv9I+Fvb9bncWq3Sa1rC7Pcj5+f080UVl9TJ8mvYu9OrVlP6qlCKwBJvs2\/n48CovpWSJfw2s0koPZuwtt27E\/G+4PmvKKY+jmbs0fCoJV1B1OriMkrSERxpgwRcRY4HZLdXWSPPYmxl+toPvUMccCxOcwVN1I6CVe4HgdQtv5FFFaLM5idF6kZtK0bWD3KhlVR3VFQKUUWUb9I\/etZw31IrFtNACixxPeTG75KjczpyF3I\/ufg0UVsxybaTKckUk2N8c45921TpM3WIY8ZljUlS1nYsjGwcoAp32\/mst6KjSfiGoniUKIkeaNSOxMiotgOxHMyHsQKKK5lm3xO48aipNCpeBxTGTUrITK087AXQqmLEpkh3fNjYW22N71qfsZ4MYEm1E0Q\/EIiUkbhUu0th7Z8r\/ANBooqWXHFQg15IxySto2MkJWdjh1Ec3EKoaSSHoBTF7A2axBv2N6YTiyLqFhW5BjxU5qYwYGyIVB2kYSHLq7KKKKi+kcj2Z7VzDR2RTygvQQrM\/UFQ26wBfDHde3V1E3uSepZRYhrqbFo8rnCzdPyTi3V8b+aKKrySZOKRZPHHqAHiZSyONx2PZsG\/wkEfyKz3qrgzzAyaYDnxYMIybMpViw3vZvqax\/veiiqbLUh2UmVASrpmLFWUqQfj33vYj4rBeseCGNuao6TbKw8\/1f5fzRRVq2iK0zKUUUVWWn\/\/Z\" alt=\"Resultado de imagen de Principio antr\u00f3pico\" \/><\/p>\n<h3 style=\"text-align: justify;\">Los experimentos de Meissner<\/h3>\n<p style=\"text-align: justify;\">En su estudio, titulado &#8220;Consideraciones antr\u00f3picas en F\u00edsica nuclear&#8221;, Meissner analiza el Principio Antr\u00f3pico a la luz de la Astrof\u00edsica y la F\u00edsica de Part\u00edculas: &#8220;De hecho, es posible llevar a cabo experimentos cient\u00edficos concretos que apoyen esta declaraci\u00f3n bastante abstracta (el Principio Antr\u00f3pico), como por ejemplo con los procesos espec\u00edficos que hicieron posible la generaci\u00f3n de elementos&#8221;.<\/p>\n<p style=\"text-align: justify;\">Para Meissner, esto puede conseguirse &#8220;con la ayuda de computadoras de alto rendimiento, que nos permiten simular universos en los que los par\u00e1metros fundamentales que subyacen a la F\u00edsica nuclear toman valores diferentes de los que vemos en la Naturaleza&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Brandom Carter y el Principio antr\u00f3pico\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Brandon Carter y el Principio antr\u00f3pico\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Se trata de una expresi\u00f3n acu\u00f1ada por el astr\u00f3nomo\u00a0<strong>Brandon Carter<\/strong>\u00a0en 1974. El enunciado general de ese\u00a0<strong>principio<\/strong>\u00a0dice que \u201clo que podemos esperar observar tiene que estar limitado por las condiciones necesarias para nuestra presencia como observadores\u201d (<strong>Carter<\/strong>\u00a01974, 291).&#8221;<\/p>\n<p style=\"text-align: justify;\">Cuando Brandom Carter formul\u00f3 su Principio Antr\u00f3pico, afirm\u00f3 que el Universo (y por lo tanto sus par\u00e1metros fundamentales) deber\u00e1n ser tales que permitan, en alg\u00fan momento, que en \u00e9l surjan observadores. Y esto es as\u00ed porque, efectivamente, en el Universo ya existen observadores (nosotros) que se preguntan por su origen y evoluci\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/3RSR2ODlCtPz4V2S71wXKYklE3QoP87i04n5FZqhRk85GUX42bNa9Ey-9UAgBH3-Zvnq_gfjNiPGzF3Kk9OJqKt_BP7mheYeGGQv2pRYHYi8ZXw\" alt=\"Resultado de imagen de La expansi\u00f3n del Universo\" \/><\/p>\n<h3 style=\"text-align: justify;\">La expansi\u00f3n tras el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/h3>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Hawking, por su parte, esbozaba en su &#8220;Breve Historia del Tiempo&#8221; una serie de fen\u00f3menos astrof\u00edsicos que parecen apoyar el Principio Antr\u00f3pico y se preguntaba: &#8220;\u00bfPor qu\u00e9 tuvo que empezar el Universo con una tasa de expansi\u00f3n tan cercana al punto cr\u00edtico que separa los modelos en que ese Universo colapsa de los que le permiten expandirse para siempre y que a\u00fan hoy, m\u00e1s de 10.000 millones de a\u00f1os m\u00e1s tarde, a\u00fan sigue expandi\u00e9ndose casi a esa velocidad cr\u00edtica?&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRBj_4xGo7voYXJcURlMTwSDHX9G_4-epBNJw&amp;usqp=CAU\" alt=\"Resultado de imagen de La expansi\u00f3n del Universo\" \/><\/p>\n<p style=\"text-align: justify;\">Para Hawking, &#8220;si la tasa de expansi\u00f3n un segundo tras el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> hubiera sido menor, incluso en una parte en cien mil millones de millones, el Universo se habr\u00eda vuelto a colapsar mucho antes de haber alcanzado su tama\u00f1o actual&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ-oa13_h2ydCc-33aFnAvCUu4999mxWeNNww&amp;usqp=CAU\" alt=\"Resultado de imagen de Explosiones supernovas y Nebulosas\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Primeras estrellas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSMpmoQ1KUEx2XsxCNJSzHlUbPvWgGbKLKxnA&amp;usqp=CAU\" alt=\"Resultado de imagen de Explosiones supernovas y Nebulosas\" \/><\/p>\n<p style=\"text-align: justify;\">Explosiones supernovas y creaci\u00f3n de nuevas estrellas en Nebulosas Moleculares gigantes<\/p>\n<p style=\"text-align: justify;\">En palabras de Meissner, &#8220;El Universo en que vivimos se caracteriza por ciertos par\u00e1metros que tienen unos valores espec\u00edficos que parecen estar perfectamente sintonizados para que la vida, y la Tierra, sean posibles. Por ejemplo, la edad del Universo tiene que ser lo suficientemente larga como para permitir la formaci\u00f3n de galaxias, estrellas y planetas, y tambi\u00e9n estrellas de segunda y tercera generaci\u00f3n (como el Sol) que incorporen el carbono y el ox\u00edgeno liberado al espacio por las primeras estrellas que estallaron&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Resultado de imagen de Formaci\u00f3n de protones y neutrones\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Formaci\u00f3n de protones y neutrones\" \/><\/p>\n<p style=\"text-align: justify;\">Para Meissner, &#8220;incluso en la escala microsc\u00f3pica, ciertos par\u00e1metros fundamentales del Modelo Est\u00e1ndar, como la masa de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> o la fina estructura de las constantes electromagn\u00e9ticas, deben tener valores que permitan la formaci\u00f3n de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y n\u00facleos at\u00f3micos&#8221;. Condiciones, por supuesto, esenciales para que el Universo sea tal y como lo vemos en la actualidad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSOeVaJUK7cn4cwAqSIxWGhQWQqJXM1eA5bBg&amp;usqp=CAU\" alt=\"Resultado de imagen de N\u00facleo de Hidr\u00f3geno\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Part\u00edcula alfa\" \/><\/p>\n<p style=\"text-align: justify;\">De esta forma, mientras que la <a href=\"#\" onclick=\"referencia('nucleosintesis',event); return false;\">nucleos\u00edntesis<\/a> del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> dio origen a los n\u00facleos de hidr\u00f3geno y a las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> (n\u00facleos de helio 4), otros elementos generalmente tarde, en el interior de estrellas muy masivas que ardieron muy intensamente y que murieron pronto, muchas en forma de supernovas que, al estallar, propagaron estos elementos y los dejaron a disposici\u00f3n de las siguientes generaciones de sistemas estelares.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSJhr6fwSsTiO-YGf9a9uoVkcVctOh6Q9nkIw&amp;usqp=CAU\" alt=\"Resultado de imagen de Estrellas evoluciomnadas\" \/><\/p>\n<p style=\"text-align: justify;\">En una serie de experimentos basados en complejas simulaciones inform\u00e1ticas, Meissner y sus colegas alteraron los valores de la masa de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que vemos en la Naturaleza para determinar qu\u00e9 grado de variaci\u00f3n se necesita para impedir la formaci\u00f3n de carbono y ox\u00edgeno en el interior de la primera generaci\u00f3n de estrellas. Y sus resultados indican que habr\u00eda bastado con una variaci\u00f3n de un 2 \u00f3 un 3% en la masa de esos <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a> para que ninguno de esos dos elementos esenciales para nosotros hubiera existido jam\u00e1s.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La nucleos\u00edntesis del Big Bang\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de La nucleos\u00edntesis del Big Bang\" \/><\/p>\n<p style=\"text-align: justify;\">Incluso antes, durante el propio <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, cuando se crearon los n\u00facleos de los dos primeros elementos de la tabla peri\u00f3dica (Hidr\u00f3geno y Helio), una leve variaci\u00f3n en la masa de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> habr\u00eda impedido su formaci\u00f3n, lo que habr\u00eda significado que esa primera generaci\u00f3n de estrellas jam\u00e1s habr\u00eda llegado a formarse. &#8220;La <a href=\"#\" onclick=\"referencia('nucleosintesis',event); return false;\">nucleos\u00edntesis<\/a> del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> -afirma Meissner- establece unos l\u00edmites muy apretados, y un ajuste tan extremo apoya la visi\u00f3n antr\u00f3pica de nuestro Universo&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Universos m\u00faltiples\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Universos m\u00faltiples\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Por supuesto -a\u00f1ade el investigador- podemos pensar en la existencia de m\u00faltiples universos, un multiverso en el que los distintos par\u00e1metros fundamentales toman valores diferentes y llevan a la creaci\u00f3n de universos muy distintos unos de otros&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.investigacionyciencia.es\/images\/33391\/articleImage-full.jpg\" alt=\"Resultado de imagen de Un Universo sin Vida\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfUn Universo sin vida? \u00bfQu\u00e9 clase de Universo ser\u00eda?<\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n\u00a0<a href=\"https:\/\/www.abc.es\/ciencia\/20140926\/abci-stephen-hawking-final-sabremos-201409261013.html\">Stephen Hawking<\/a>\u00a0dijo en una ocasi\u00f3n que incluso las m\u00e1s ligeras alteraciones de las constantes de la f\u00edsica fundamental en este hipot\u00e9tico multiverso &#8220;llevar\u00eda a universos que, aunque podr\u00edan ser muy hermosos, no contendr\u00edan a nadie capaz de maravillarse ante tanta belleza&#8221;.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.esa.int\/var\/esa\/storage\/images\/esa_multimedia\/images\/2010\/06\/the_massive_compact_star_cluster_in_ngc_3603_and_its_surroundings2\/18245403-2-eng-GB\/The_massive_compact_star_cluster_in_NGC_3603_and_its_surroundings.jpg\" alt=\"Resultado de imagen de Vida en nuestro Universo\" \/><\/p>\n<p style=\"text-align: justify;\">El Universo es como es&#8230; \u00a1Para que estemos aqu\u00ed! Un Universo con ausencia de Inteligencia&#8230; \u00bfQui\u00e9n lo podr\u00eda admirar? Ser\u00eda un Universo muerto, sin sentido.<\/p>\n<p style=\"text-align: justify;\">Una declaraci\u00f3n, por cierto, con la que Meissner est\u00e1 muy de acuerdo: &#8220;En ese sentido, nuestro Universo goza de un estatus preferente, y esa es la base del Principio Antr\u00f3pico&#8221;.<\/p>\n<p style=\"text-align: justify;\">Publica emilio silvera<\/p>\n<p style=\"text-align: justify;\">Fuente: Reportaje en ABC Ciencia<\/p>\n<\/blockquote>\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%2F2021%2F02%2F14%2F%25c2%25bfpor-que-es-asi-el-universo-que-conocemos%2F&amp;title=%C2%BFPor+qu%C3%A9+es+as%C3%AD+el+Universo+que+conocemos%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Todas estas, por ser tan fundamentales, son llamadas\u00a0constantes universales. &nbsp; &nbsp; Constantes universales VI &nbsp; &nbsp; &nbsp; &nbsp; Constantes universales VII &nbsp; &nbsp; &nbsp; [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25997"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=25997"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25997\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=25997"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=25997"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=25997"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}