{"id":9087,"date":"2025-09-04T07:01:12","date_gmt":"2025-09-04T06:01:12","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=9087"},"modified":"2025-09-04T07:01:19","modified_gmt":"2025-09-04T06:01:19","slug":"%c2%a1los-grandes-numeros-del-universo","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/09\/04\/%c2%a1los-grandes-numeros-del-universo\/","title":{"rendered":"\u00a1Los grandes N\u00fameros del Universo!"},"content":{"rendered":"<blockquote>\n<div id=\"irc_rit\" style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fmpfiles.com.ar%2Fnotimgs%2Fotrouniverso2.jpg&amp;imgrefurl=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2013%2F01%2F17%2F&amp;docid=lZjFp7EQotlC9M&amp;tbnid=G_rwqjKAp-V_NM%3A&amp;w=550&amp;h=382&amp;ei=1utEUZn-O66X0QWYq4DwDQ&amp;ved=0CAIQxiAwAA&amp;iact=rics\" data-target-tbnid=\"G_rwqjKAp-V_NM:\" data-ved=\"0CAIQxiAwAA\" data-item-id=\"G_rwqjKAp-V_NM:\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcRCq8mqaNjGgYJTeQ33AFBI9-W5nreFKJAZ_YoAxscYbOpeTydt\" alt=\"\" width=\"600\" height=\"417\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fm1.paperblog.com%2Fi%2F36%2F368695%2Fno-hay-pruebas-tiempo-antes-del-big-bang-L-fbOk6F.jpeg&amp;imgrefurl=http%3A%2F%2Fes.paperblog.com%2Fno-hay-pruebas-de-tiempo-antes-del-big-bang-368695%2F&amp;docid=qaP7Bi8E2J-kPM&amp;tbnid=tpC2IL1kL2OTtM&amp;w=800&amp;h=464&amp;ei=1utEUZn-O66X0QWYq4DwDQ&amp;ved=0CAMQxiAwAQ&amp;iact=rics\" data-target-tbnid=\"G_rwqjKAp-V_NM:\" data-ved=\"0CAMQxiAwAQ\" data-item-id=\"tpC2IL1kL2OTtM\"><img decoding=\"async\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcR4P_GfLNT5tsthw3REUCIfoiEbTfB-biHwf-5UM_HYEnA8-xcC\" alt=\"\" \/><\/a><\/div>\n<\/blockquote>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2F4.bp.blogspot.com%2F_GINUtvYrheE%2FSpuObJOmT3I%2FAAAAAAAACq0%2Ffot0QXK2YkY%2Fs400%2Funtitled.bmp&amp;imgrefurl=http%3A%2F%2Fotradensidad.blogspot.com%2F2009_08_01_archive.html&amp;docid=_hF5I_RSe0YJJM&amp;tbnid=2h6CQryNO7beZM&amp;w=400&amp;h=367&amp;ei=1utEUZn-O66X0QWYq4DwDQ&amp;ved=0CAUQxiAwAw&amp;iact=rics\" data-target-tbnid=\"G_rwqjKAp-V_NM:\" data-ved=\"0CAUQxiAwAw\" data-item-id=\"2h6CQryNO7beZM\"><img decoding=\"async\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcTpc2sPmtNQ1t4yt6P5qxkRYNC28DkjGdIYE55ATeLnBpl95b-P\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.faltariamas.com%2Fwp-content%2Fuploads%2F2012%2F04%2F6a00d8341bf7f753ef0168e9bb8e13970c-500wi.jpg&amp;imgrefurl=http%3A%2F%2Fwww.faltariamas.com%2F2012%2F04%2F11%2Fposible-nueva-evidencia-de-tiempo-antes-del-big-bang-preuniverso%2F&amp;docid=PaJ12ypUdAwXIM&amp;tbnid=3ZrGFwm1OIYrvM&amp;w=400&amp;h=400&amp;ei=1utEUZn-O66X0QWYq4DwDQ&amp;ved=0CAYQxiAwBA&amp;iact=rics\" data-target-tbnid=\"G_rwqjKAp-V_NM:\" data-ved=\"0CAYQxiAwBA\" data-item-id=\"3ZrGFwm1OIYrvM\"><img decoding=\"async\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcQ2o9qDIrln7sxOetOO9H8y5p5HVoBeNXRM7HL8QuWCRl5ux67Y\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.ojocientifico.com%2Fsites%2Fwww.ojocientifico.com%2Ffiles%2Fimagecache%2Fprimera%2Fsn-1987a.jpg&amp;imgrefurl=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2Fcategory%2Fel-universo-cambiante%2F&amp;docid=JLw-M9tPNxD30M&amp;tbnid=howBVUYWCe_JIM&amp;w=630&amp;h=380&amp;ei=1utEUZn-O66X0QWYq4DwDQ&amp;ved=0CAcQxiAwBQ&amp;iact=rics\" data-target-tbnid=\"G_rwqjKAp-V_NM:\" data-ved=\"0CAcQxiAwBQ\" data-item-id=\"howBVUYWCe_JIM\"><img decoding=\"async\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcSAUWfnWV2i-5Mbz6aIbZTDOBmToyoq4uplKIU-uPIgNHgMY7mG\" alt=\"\" \/><\/a><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fm1.paperblog.com%2Fi%2F57%2F579842%2Fbranas-burbujas-anteriores-al-big-bang-L-wtXwq3.jpeg&amp;imgrefurl=http%3A%2F%2Fes.paperblog.com%2Fbranas-y-burbujas-anteriores-al-big-bang-579842%2F&amp;docid=JvZTNgPqKW9eRM&amp;tbnid=vsHhHikYIkhVjM&amp;w=445&amp;h=529&amp;ei=1utEUZn-O66X0QWYq4DwDQ&amp;ved=0CAgQxiAwBg&amp;iact=rics\" data-target-tbnid=\"G_rwqjKAp-V_NM:\" data-ved=\"0CAgQxiAwBg\" data-item-id=\"vsHhHikYIkhVjM\"><img decoding=\"async\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcQnkajdHV2F-a1e5_COM45UELkgAGEGh5jFfj61WnUY1bpKsGis\" alt=\"\" \/><\/a><\/div>\n<p style=\"text-align: justify;\">Cuando los f\u00edsicos empezaron a apreciar el papel de las constantes en el dominio cu\u00e1ntico y explotar la nueva teor\u00eda de la gravedad de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> para describir el universo en su conjunto, las circunstancias eran las adecuadas para que alguien tratara de casarlas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Arthur Stanley Eddington - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Arthur Stanley Eddington y la producci\u00f3n de energ\u00eda de las estrellas\" width=\"352\" height=\"255\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">As\u00ed entr\u00f3 en escena Arthur Stanley Eddington: un extraordinario cient\u00edfico que hab\u00eda sido el primero en descubrir c\u00f3mo se alimentaban las estrellas a partir de reacciones nucleares. Tambi\u00e9n\u00a0 hizo importantes contribuciones a nuestra comprensi\u00f3n de las galaxias, escribi\u00f3 la primera exposici\u00f3n sistem\u00e1tica de la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> y fue el responsable de la expedici\u00f3n que durante un eclipse de Sol, pudo confirmar con certeza la predicci\u00f3n de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general que deber\u00eda desviar la luz estelar que ven\u00eda hacia la Tierra en aproximadamente 1\u201975 segundos de arco cuando pasaba cerca de la superficie solar, cuyo espacio estar\u00eda curvado debido a la gravedad generada por la masa del Sol. En aquella expedici\u00f3n, el equipo de Eddington hizo una exitosa medici\u00f3n del fen\u00f3meno desde la isla Pr\u00edncipe, que confirm\u00f3 que <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> ten\u00eda raz\u00f3n y que su teor\u00eda predec\u00eda de manera exacta la medida de curvatura del espacio en funci\u00f3n de la masa del objeto estelar que genera la gravitaci\u00f3n distorsionando el espacio-Tiempo a su alrededor.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR1XcIhGkclS0iHoRmFoyn4GnkX0GNXU4KQjHiQVccmjusYmlfc&amp;usqp=CAU\" alt=\"The man who made Einstein world-famous - BBC News\" width=\"420\" height=\"235\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 <strong>\u00a0 \u00a0 Eddintong con <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/strong><\/p>\n<p style=\"text-align: justify;\">Entre los n\u00fameros que Eddington consideraba de importancia primordial estaba al que ahora conocemos como <strong>n\u00famero de Eddington<\/strong>, que es igual al n\u00famero de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\">protones<\/a> en el universo visible. Eddington calcul\u00f3 (a mano) este n\u00famero con enorme precisi\u00f3n en un crucero trasatl\u00e1ntico, sentado en cubierta, con libreta y l\u00e1piz en la mano, tras calcular concienzudamente durante un tiempo, finaliz\u00f3 escribiendo:<\/p>\n<blockquote><p><strong>\u201cCreo que el Universo hay:<\/strong><\/p><\/blockquote>\n<p style=\"text-align: justify;\"><em>15.747.724.136.275.002.577.605.653.961.181.555.468.044.717.914.527.116.709.366.231.425.076.185.631.031.296 <\/em><\/p>\n<blockquote><p><em>de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\">protones<\/a> y el mismo n\u00famero de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\">electrones<\/a>\u201d.<\/em><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Este n\u00famero enorme, normalmente escrito <strong>N<sub>Edd<\/sub><\/strong>, es aproximadamente igual a 10<sup>80<\/sup>.\u00a0 Lo que atrajo la atenci\u00f3n de Eddington hacia \u00e9l era el hecho de que debe ser un n\u00famero entero, y por eso en principio puede ser calculado exactamente.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.escuelapedia.com\/wp-content\/uploads\/2011\/05\/gravedad.jpg\" alt=\"\" width=\"467\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Durante la d\u00e9cada de 1.920, cuando Eddington empez\u00f3 su b\u00fasqueda para explicar las constantes de la naturaleza, no se conoc\u00edan bien las fuerzas d\u00e9bil y fuerte. Las \u00fanicas constantes dimensionales de la f\u00edsica que s\u00ed se conoc\u00edan e interpretaban con confianza eran las que defin\u00edan la gravedad y las fuerzas electromagn\u00e9ticas. Eddington las dispuso en tres puros n\u00fameros adimensionales. Utilizando los valores experimentales de la \u00e9poca, tom\u00f3 la raz\u00f3n entre las masas del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y del electr\u00f3n:<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><strong>m<sub>pr<\/sub>\/m<sub>e<\/sub> \u2248 18<sup>40<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">La inversa de la constante de estructura fina<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><strong>2\u03c0hc\/e<sup>2\u00a0 <\/sup>\u2248 137<\/strong><\/p>\n<p style=\"text-align: justify;\">Y la raz\u00f3n entre la fuerza gravitatoria y la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a> entre un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\">electr\u00f3n<\/a> y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>,<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><strong>e<sup>2<\/sup>\/Gm<sub>pr <\/sub>m<sub>e<\/sub> \u2248 10<sup>40<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">A estas a\u00f1adi\u00f3 su n\u00famero cosmol\u00f3gico, <strong>N<sub>Edd <\/sub>\u2248 10<sup>80<\/sup><\/strong>. A estos cuatro n\u00fameros los llam\u00f3 <em>\u201clas constantes \u00faltimas\u201d<\/em>, y la explicaci\u00f3n de sus valores era el mayor desaf\u00edo de la ciencia te\u00f3rica:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em>\u00a0\u201c\u00bfSon estas cuatro constantes irreducibles, o una unificaci\u00f3n posterior de la f\u00edsica que pueda demostrar que una o todas ellas podr\u00edan ser prescindibles? \u00bfPodr\u00edan haber sido diferentes de lo que realmente son?\u2026\u00a0 Surge la pregunta de si las razones anteriores pueden ser asignadas arbitrariamente o si son inevitables.\u00a0 En el primer caso, s\u00f3lo podemos aprender sus valores por medida; en el segundo caso es posible encontrarlos por la teor\u00eda\u2026\u00a0 Creo que ahora domina ampliamente la opini\u00f3n de que las (cuatro anteriores) constantes\u2026 no son arbitrarias, sino que finalmente se les encontrar\u00e1 una explicaci\u00f3n te\u00f3rica; aunque tambi\u00e9n he o\u00eddo expresar lo contrario.\u201d<\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-s8-eoSF5yhc\/T15AIc3jfbI\/AAAAAAAAAto\/Jj_okv2yXAk\/s1600\/Variacion+de+la+constante+de+estructura+fina.JPG\" alt=\"\" width=\"391\" height=\"393\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0Medida una y mil veces, \u03b1 parece que no cambia a pesar de todo<\/strong><\/p>\n<p style=\"text-align: justify;\">Siguiendo con su especulaci\u00f3n Eddington pensaba que el n\u00famero de constantes inexplicadas era un indicio \u00fatil del hueco que hab\u00eda que cerrar antes de que se descubriese una teor\u00eda verdaderamente unificada de todas las fuerzas de la naturaleza.\u00a0 En cuanto a si esta teor\u00eda final conten\u00eda una constante o ninguna, tendr\u00edamos que esperar y ver:<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMSEhUTExMWFhUXGR0YGBgYFxoaGhoaGB4YGBgbGhsdHSggGBolGxcXIzEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGi0lHyUtLS0rLS0tLSstLS0tLS0tLS0tKy0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAOEA4QMBIgACEQEDEQH\/xAAcAAAABwEBAAAAAAAAAAAAAAAAAQIEBQYHAwj\/xABHEAABAwIEAwUFBgMGBAUFAAABAgMRAAQFEiExBkFRBxMiYXEygZGhsRQjQlLB8DPR4RUWYnKCslOSovEkVHN0kzRDRGPS\/8QAGgEAAwEBAQEAAAAAAAAAAAAAAAECAwQFBv\/EAC8RAAICAQQBAQcCBwEAAAAAAAABAhEDBBIhMUETIjJRYYGh8LHBBSMzQpHh8RX\/2gAMAwEAAhEDEQA\/AMSoA1LtYcwbVTxuAHQoAMxqQdz7qiQKoAUBSwiCdRpr8KVcIAiCCTrI21gj38jQMO5UklOUmcozE\/m5x5CuuKWYYcyBaHIAOZOo11iuIVI2AyiNNCd9+p1+QpCFAJIjWQQekTPrMj4UEioU4sAAqUrYJEn0AFEhehEDUgzzEdPLXX3VJcNvZblkpSpaguYB1O8RJgdZPSpHErF4tKL7bKlgA96FAOZZAzqy6OJ1iSJ13pFVwVsJmANSeQ1JJ0qTTg90ZaCFGIVlC0kSZAKRmhR0O3So1pRBCkqhQIIO0EHQ1KJ4hfScyVICtCMqE+GJiNPCd\/LxHrTEJHDlz\/wvfnRBBiDObYyBO06da7K4fuoALOoGXdEjdWsH24JkHUAa0hriO5GiSmAIACEwEJiE7eyCAY666kmVI4ougTDg11PgTqYKSo6TmUnQnnSAJjhe6WoBLRM7QpJ\/NBGuxyqg84oneGLoHKWjPTMmdyDz1gpM9OcV2tuKbtohSFhMeEEISAAMxSnbQJK1EDlm8hCXeLLpSisrSVa65E\/inPy\/FPi6+6lzYziOHLr\/AIR\/5k+QHPmSI68qH93rmJ7rzPiRECJPtaASJ6TrS\/7zXI8WcAmNcidcpBQdtchHh6a9TQ\/vG\/EFSYgiMiYIUUlaTp7KikE9T6mqEIVw5dD\/AO0ef4k7jWBrqTuBueVdHMCuiBmbkJ5lSNBz1zapEHXadKI8T3P5x1ByJkKAhKhpooDQHlQXxNcGQVIgyMvdpy5TJKYA0SSZjr6UgEjhy60HcmekpnrETMxBjpRjh25VoGvfmRrmggzm1HiSJ21pY4pupzd4M2+bImc22aY1VGk9KDXE9wIGdOUCAMiYCRGVIEeyCAY6+pkA5J4cuonujH+ZHSYIzbxqRyo\/7v3IH8Lf\/EjYyAZzbHKoDrGlL\/vJdJ0zgbK9lMklIGYn8xRAJ50F8RXGVPiRERAQnQJKigHTZJUop6T5CGAh\/Arsq8bairQSVAkkkpAmdSMp05R6VxRgj5GYIkDNJCkkDIUhU66GVo\/5hUgzxhcAKkgqJSQqAIgqK9ANc+bXbb3VwVxPcBWYFKTBEpSOZQvXqczaDJ\/KOVIBeH4TcsrC+4QqJGVwpUkykzOseFMk9Ipo7gVwknMgA5FOQVJnKiSo77Qk7dK7\/wB57iICxE5oCQNZSowRqJUhJPUj1lu\/jr60qSV6LzZtBJzkKWSeROUbcpFAEaaUiSQBRTSnE5SQeXvFABx\/h+YoUMw\/KPn\/ADoUAJooroUGYEztHnt\/KkRrQMPl\/Wun2VYTnynLvmgxvEz0nT1pCgUyCP6c96Wm4XBSFGFCCJ0ImY9J1o5A74WznXkhOZQIGYwkc5+VcblKc2VE+p0n+WtcyIonKa7Dgf4Eyv7S2lBCV54kjMOcyPxAgHTnVpxdMMqju83chQIYWiLfMn7uSvQzrtPKdaqWCpSp9sLUUJKhKgQkjpCo8Osa1acbcCrdaV5mlZe8UkXCnAVZgEpUFEzmEnSIKal9lR6KRTpm3OVaxlKUxMn8xIEDmRTWupb8OeU7xE+LrMdKZJzMjy0+RrqLNyM3dry9cqo9ZrXcJwlrC8ONw8gOO5Q5CgIStQ8KR566nfeqxgXaM+Hkd+QpCl\/eGNAk6eFIECDrPSfWqarshSsptt3i0lpAKgohRSBJJSDHnsTTcoj1mIq9do15bKuG3bIjPkJdW3oDJAQfNW8kdR0qkLb0BnfX9\/Opd2WqaAWtAQZ0Mj8upgepAmnqmkoRLjP8REtqCzIhQ8USQZ2g+tR+blyoyuYknoKTAUprwZpG8ROugnbp50jLpSTXZCgB4gVCD4ZiCRoZjrBjnFUI5GOW1KzaRSAKc3dqEBshaVhaM2m6TMFKuhkfAikBybiRIMSNt45gfpQUBJiYnSd\/fSINd1MqygnblP6daYHNIAOp05+lIV5bUDRUAGP3rFdh3ZJ9pKYPPMZAMchoTFcZ5R76B8qQD+5sClltzKoJMgqMQT0EGdutMKBWYiTHTlQB0pJDD7s0KGb0+AoqYHR5cn1NXRngR25sbR+0azLX3vfErAEpUEogKOmgO1U\/D7fvHEIzoRmIGdwwhM81HkKuXEODYkza27XdEssBeV63WVpWHSFSopOm2mg3rDNJpxUXT+f4hoccOdnV4m4Qbm3zNTCsrqQpPRYhWuUwYqo8TYWu1uXmFkKKFe0OYOoPvBHxpqcQe27xyQT+NU\/Xyri4oqJKiSepJJPv+FPHHIpXKSr8+bDgTpyo1BRHkDHv3+lJAo5j9\/pW6JHuAkC4alOcZx4QMxPTT8UGDHlVnxVLwt3u+bAQlISkBsArXmT9+dBk0Ee+KruBsupfZKEgKKhlzyEmQZnSYidqlXVILT\/cOpdUG8sFLqe7ZzJkN5hCtY1VBg1LLXRWW06GRIA6xqdqTlmBvOgiundmNqvHZJhKHbpbiwD3KQpIP5lEifdHzqorc6IbpWWy8c+1YXkv\/wDwhITC1FPiKdQrLMiY9nz3qoY3wxYt2in2rxClAaBInOrpqokH0GlF2v3y13vdGQhpCYHIlWpV9B7jVVwnB3bl0NNp8R1JOgSnfMo8hFXJ80QlxYyDh68ooBQgiNSQZ1kATI6ayP8Alpdw1kUpOZKspIzJmDHMSBNT\/wDYjVsyh68z53gpTTKIBgDRTpPsgkp0Gsa+VZ0WV5pkqIABM6DTn09ac3+FOsx3iFJnaRFWVm2Q1b2+IspISl7I40TmAVqQpJIBgxrMnUVN9ovHVtiLLSUNFLifaVp8NtpqXaYJmZmlLRAg+0NxS7lKJGQqIjXMANecCTp5mg2tJKc48I0OUAEgfr51YHImKAVRK8tqPl5\/pSYDm6vS4pSiEjMQYSkAAiPZHLaur+LOONJZUZQkyAI3E8486Yk\/AVsHZp2WpcQm6vk6K1bY2kHZTnryT8elYajUY9PDfMai5Mye0sXXP4bS1+aUqV9BFLucKuGxK2HUgblSFAD3xXpjFuKsOw2G3HENGNG20kqjzSkeEeZrhhPaFht2oNJfGZWgS6hSZ8gVDKT5TXmf+nma3Rwvb8TT018TzMUJyghRzTqmNI5HNOvpFJSuAfMQfTn9K2Dtt4XtWGkXTSA24tzIpKdErBBUVRyIgajrWPoTOnqfgCf0r09NqI58ayR8mclToTFBPnt++dKEkDn\/AFpArcQ9\/wDDf\/u+CKFNcw6UKQBVJ4Njt1ZkKYeW3zgE5Ty9k6HUVFxWjf2NaP4Zh6ri9RaKHfgZmlOFwd4Oadsvn+aozSjFLcrv6jQwHGlvc6YhYtuH\/is\/dOD4aH9ahOImLJGVVm+txKtVIdQUuNxsMw8KwZ5flq34HhWGsXDTicUYXkGVSPsrp7wa5p3gkHflFUviNi3TdOptnAtjNLa4UBBgxBE6TExWOLbvqFpfWvv+w30RaInXbnXZpQz5jqkKBIO5E\/WBXED\/AL0rJJgSRXUiS94tj1tdLtWmEqZCVAKXASoETlyqJiTsCdNad4i0pTSgsOJSUBalKLcBWZI7pWRIlXP4VXMHwVRWhXdqc1BKUiTHP6V0xjD2mkKLdq4kTCHFKXAIMag6BRHLzrNpdI0i+DRuF+FsNetszjqQvmJGlVBN7\/Zt0pxghaPZUOSk\/wA+hqnN3y06ZjHkf35VyF4SQVGfUyKyhjlGV2JtNUX3H+LcMu4VcWjxcSIBSoDTpmChI91V274kStP2e1aFsysgLVJUtQ2la98oHIchVaWqSaWy6pBlJ1II9x3rq3Nmaiic4XwTvb5llWqSoLOmhQPEFDqCI91du0nEO9v3Y9luGk9ITvHvJp\/2ZLKL9tThjM2pKCrmYhIHw0qHawpdzfKbKVCXVFwkEBKQolRJ5COfnTXMeA8lkx9P2fA7Vk+084FxzjxLPwJQPfWelVWztCxkXVwhDR+5aSEt6iFdVeQMDfkKrBVAy5RM6q3\/AKUS7BdCOXnz\/pSdOlLUBA0g8yfPy5VL4jgSWmm3Q+FNuZgDkUk5kDYA+0kn8WlIZDEREGa6uhGRJSVZ9QoGMvkUmfl86mF8Ptd026m6Tlcc7uVtqREDMoiCoqA0Gg3IpzY8GrcduGu9ALDpZJCFKlQKk51Afw2vCZWdBSYE\/wBlPC9peOJKytbjZ7xacsNhI9kTPiJV9K1XtM4p\/s6zKkR3zh7todDzV\/pHzIqG7C8IS1YreCgpTrhBIBgBvwgAn2tSddvhNQHbBYKu8Tt7bvm0JDBUkKknMVLKvCBuQhO8aCa8HJjep122Xux\/P1NU6iZQ0tbr2ZUuLWqTm3UT199PMZwNVtmDqsjgykNlJzHMeR2ASNZJ5iPJ9hfD7irb7aHAAkKX7Kikd2QCFuDRDhJGVBEmR1FI4uYcPd3C3u976QCpCkK8EA+FWqkbQoaGPKva53KuiOKI7EscubhDTbzq3ENiGwozE+fM+dRxRqdR89flXVFupSFKAJCIzaEhIJgSdgJ+tIaQVHKNSogAdSTAHkdauKSVIk7W12tAUlBIC4ChEzGqY0kEEzpSr3DnGDkfbW2oplIUIOuxIPKmsqQrcpUk8tCCPoZp1il+t5QW44txeUZlKJJ6ASeQFUAxijoqFIZZeG8GtrhKy\/dBhSQSkETmPIUeNYetFjauOPFSVLdDDUeygEd4ufNYAiq4AdDGnKdjV4wbEcPubRq2v1usqt1L7tbac2ZDhzKSfOayyycakl58c8CiuStOYQtpdul0hsPoQ4lczDbhKQogf5TIoY3hKrR923cMqbMAgaKmCD5AgzWgDGcNv1hty0eKLUJbtyhQBU0kJCUOSdSVAkDfxRVN4iuncRvXnUNESR4dBlSmEJBJMToBvvpUYp5JS9qNcf8APsU6INCRzpbZ199dxhj2Ur7tWUSD1kHKrwzJAOhIETSzg1wFJQWjKpI1THh1VJmEwImSImuiibNC7L+JG2ncjphKxlJPI8j8avXaBgaFsrdSpJzpy+E6RIVtMTI+dYbYWLqF5lMqUltXjTMaAZiBBkkDXwzA1q72F2twgBlSEE\/dnOoqAOolM6HL1iolFjTop3EjDQdPcSEZRP8AmjxD4g1ALEdOv9KvGP8ADbwUVNtq5bRz6GdSeg1NVA4W6UBwNqKVREazmOUQPagnQGNTTimK7GYrq1lKtZCfnFTFpw9cOKDCGFBZBUSFZgoA+RyiDvrM9KZOYO+As92YbKgs7apjNoTJiRMDSaoLJTFuJe+tWWChIUz7KwIVHIEj61E3OLPuJyrecUk8iskGOv5uW81P8N8BXN3mIythIB8Z3J5EAyk+Rg61pXDnZtbMBKrg\/aFjYK\/hp8kp6Sedc8ssMKrk0jBzMVw3CH39WWVuax4E5oOh1jbcanSp9ns5xJQB+zxPVaAR6jNW7X2IMWrYzEITISlKRuTMJSlPMwdBVQxDtEWHC2xZqWQM0rWlCSNYhQkakQBzOlYLUZ5+5A1ePHH3mZtcdn+JI1NspQH5VoVoOUBU\/KkcT4yHFoS7ZrZLSMiGluLGUR4YSUiPFqetXtrtUdSkOPWJS1OUqSvUK1BTBA1EH4VcA5aYmyUOIB01bXAcRPkDKTVevmh\/Uhx8henCXuswN7FErVboW2C0wjLkC4zEkqUvNGhJj3JFTDHGqUPPOptynvXu\/IS6oeLUqQox42iVGUnSj4y4HesnFFALjEFSVyJA5hQ3JHOBVcGFveAZCO8BKMxCcwHPxEQNRvEzXXGSkrRg1XDPSHZK8lWFW6kpCZLhIG2bvXJPlry5VmfaPxKGMZK1sBZYTCPGUlXeJCpUY2AVATyk9dLx2M963Ylh5GUocJRqFBSXAF6FJI0JPxq5Xlk24qSlJVzJSDt5kV89HUS0+rm5K0zZRUklZ5wseNe5tV2qGQG1JWgpzykhwk5lCPE4nNAVvAT0qNx3HRcNtNJQpKWipQK3FOKlQSMoUr2UDKIT1JPOvQ2P4Ap63W2wGm1r8OcoHhB9ogRqY2qrucE2GFYfcPuBLzndKSFuARmUCEpbSdASSNd69GP8SxvxzdUTLHXkxHC7Fb7iWW9VL08tJOvwritBSog6FJIkdR\/WibcKdQSD1Bg9N96RXoozDWk79fnQnSjQRInadR5c6SRTEFQqQ+wI\/wCMj4GhQAwJ08hVvwHCMNumEIVdKtrvUEuCWla+HX8OkVVbVsFSQqcsjMRqQn8RA5mKk73AHW2EXQANu64ptskjMYJAJTy0FZ5FdK6Gi0f3Wfs0ZXwQ2XW3EvtAuNqCNIlPs77nSRSuNlsN3920pzIF9yqUtnwqRBKYHUQZHPfaqzgPE15ZEdxcKQk7oJzo0JBCkGRy9aacQYq5d3Dj7hBUsySlOUaCBpJjQVMPV3+01VfnH+xNI0LBcOdvIvWWlKAS40lOgCpWs5gT5KGkbg1BYo43brftXVKSpxTxUooP3ZcLKkpge1\/DgkfmrY+BLHuMPtkERDYUr1V4lfMmsC4pxBbt1crnwuOqMcjkJSk\/Krhlcm0KiXcx1grbczqlhRKU5D96MgSNfwyRBnlVu7Oe6uLlSkKKu8yEpKSMuRvuyJO8yduVZGD1+lXPs5x5NrdIUQQg6GTPvrRyBpG38c4ckMBahlCFBUDllggfKsMbx5hDgflWYhCFNhJ8ORzMpQOx028ya1zjvilp+3LbZkQSSfpXnd+Mx560lLkSSNA4M4wt7BaUhZWBnVnKFR4yDly77J386k+HLH+1Lg3KQUNIceCpTosOmRHKddfdVH4K4ZXiFx3Y8LY8TihyHQHqeVeh8OsW2G0stJCG0CEpH71J3J5k1x6rV+mtq7OjDg3cvoK0s0tiEJCdZMfiUYlR6kxv5eVRHFXEzNggF1XjckIQBJJH0Go1qYxG9Qw0t1wwhCSo+g\/WvN\/EOOrvLhb7p39hBnKEjZOhkafOubS7ssrl0jXKowVLsn3OKm1PG4ccWpbndpWiDDeQ5lFPI6iAB+Y0wRiVv3KLbvTCChYd7tUKKVOKKcu4\/iaHyqsAncfuZoZjBE6bx5\/9q9ZOuDkosbmJsqQ8rOcy7gPJbyKJyhRMTtJBn41NWXEzDD5fbWkLUVnOlop8JWlYQ4kaqkZhmjnVCzT+4+QogqCY+f73pPngKPRnE7Iu8PcU0faaK21RqARMdRIkGsSQ02+mzYQ4VLz5VgIVIDpTME6HKAR861\/smu++w1tKtcilNn0mf1NVLsm4Zm6fuFiUsLU235rkgkeg+tefjz+mpp+Dolj3OLXk1awtAyhCGxlCE5RHKNB8hHwp4q4Os6CDOunr5UiqZ2p8Q\/ZbTu0H71+UIjcJ\/Gr4aepFefG8s0muTeeOKVkbjna1lLqLYIhEDO5mVJK8hCUiCqEhSpmNNKzrjPidd53WZ9TpQDJAUhEknLlQdiE6TzqtLiAMpBEzrv00jSkV7OPT4sfMY8nFbFuqEnKIHIEzU3w83ZFm6FypSXsn\/h42z671BoUJGgMcuR9Yg\/A0a1TyABM6fzOsVsSIFHlMTBg7GKNxQgabaevnSioZQI1E6zp8OVMA4T50K55aFKgAVdBHz\/etXbDOHbRu1auMQu3EIWpXctMQsryaKUJBSnXTaqQKuuE4lZv2bVtfpeQllSgzcMgKgL8akLSRqJ1kT7qyz3tVX3zXf0HEU3h+BPHIi6vWVK0CnkNqRJ65Eggec1A3XD62b77GvVXeJQSnZQUR4h5FJmrQzguCNt\/aDc3dwhKgMiWckqjMEkqGx6yKVw1cqxDHUvqQEgnvAmZhCEwgE84EVlilK\/NV5GzYsbuRb2jq+TbSj\/yp\/pXl5EnXrPx3P1r0R2m94uyNuykqduFpaSB09pRPQZUmT51C8Kdl1vbAOXag65vHstJ5x\/iPmdPKqxyUY2SjFxbqJI0noTBM9BzomnojyNelLjh6wuJKrdhzkTlSSPeNRWS9p\/AqLLLcW89ypWVSCZyKO0E6lJ860jlUuGBW7rGvBlTMxULBOwmToOZJ29aQDGtXDstwb7RftlQ8DQ70+o9geXi1\/wBNVNqEXJ+Coxt0jYOBuHxZWiEEfeqAU6f8UAR6JGnunnVgoUK+dnJylb8npJKKoy3tqxshLdmg6qHeOf5QSEJ95BP+kVkWXSf3+\/5VNcb4p9pvn3dxnyp8ko8I+lRDQTuokJ8tTI206ede\/p8fp40jgyS3SbEAx9aW6NiDMiT5HY1zNGg+cTvWxmKZtyvNEeFJV6wQIHU6\/I0TbJIKgNBEnpO30p5hmHOO5i2QMgkkmIHMk8hE60yBigDaOw52bV5P5XfqJq94ThyLdvu0bZlLJ5lS1FSifeT7oqhdhzZFs+TsXRB6wmDWk14Oqf8ANkkehh91BKUAJJgDWa878fcQ\/bLxxwQW0\/dtTOiU\/iEHckk\/9q07tZ4k+zW\/cNn758Eabpb\/ABK9+w9\/SsKKen76j412aHDSc39DDUT\/ALUCk0sGARG5GvPSdPTb4CkxXonMFFCaUhBO37ikxTAONOVBRkyd6IU+wxkZ0lxtSkTqAcsgbgEiNppN0AyyHoaFav8A2rgX\/lHv\/kFHWXq\/IrajJa0C4wpy4wiyFu2taUqeLgbRnPfZgGwvUEAonXXloZqh93pqD12q0Wj93h1ozcsXa2\/tSlgNJH4WzlKyTInNpET50Zk3t293xZKLFjXA90lVmbJlKnGm2kXCUR4LlMOEujnKXEa67VbuELJkYtiKm0CUFAzA6JUsS4kDb2wrXyrO8IwG9W0m7GIsW\/2orI726W0twpWUKJAT4jmHIncVp\/ZngDtm3cB\/IXVPmVIJKVBKEQQSBzUquVN9Skn2vvz\/AIG+uiwY7iLNq0q5eMBtJg85VGifMkAVgHFHF1xiLhzr7trXK3mhAHLN+ZXrVm7b8cLj7dok+BoZ1jqtW3rCf9xrOLdAKhKgkHdRBgcpgaka8hXVihStklv7KcRW3iTCEEhLmZC0gmFDKogkbSCka+Van2tgf2W\/PVEeudP6TWZdjll3mJpXyabWufMjux\/vn3Vee3C9yWKG+bjo+CASfqKU\/wCogMMmti7DbIBp97mpQQPRIn61lOGWaXVEKdQ0MqiCuYJAJCdAdTEVt3Y8zlw8bElxZke6o13GI20\/My71GcT33cWj7v5W1H3xFSdU3tcui3hrkGCpSE\/EiflNeNhjuml8ztm6i2YCVTuf2dT85o2xJjbzNIpSTB1E19GebYaaNyAdDNJPrQV6RpQB0QtQBiQDoYJ1\/nSAkkwNSdgNZJ2A86IqMRV87I+HftN136x92xqOhc3SPdv8KjJNQi5MqK3OjWeDME+x2jbJ9uMzkfnVqr4be6pPEb1DDa3XDCEAqUfIcvWnFYz2u8Wd64bJpX3bZ+9PVY\/D6J5+fpXiYscs+Tn6ndOSxxKVxPjS7y5cuFz4j4R+VI0SB6fUmovMSAPh76E6R76SBO1e6kkkkee3bDBg0CaKaKmAoKI\/fSk0YFBQg+lABKFSCMXe7g2+cd1M5SB8jvTF1wqMkzy+GgoJjmflQAWX0oUIoUUB3XdrVOZSjICd+Q2EdPKrhhN5YXdmza3r6rZy3K+6cCCpKkOHMUkAEgzVIq145YgYXYvNNiMzyXlga95mGQKPLw7CscyTpdcggcYY1bqVa29qVKtrROULUIU4pSs7io5Cdtq9CWFwlxtDiQUhaQuFaEZgDqOu9ZHiOOos7xrDWLK2WwO5QStsKW53qG1Fefl7Z+FatxA+m3tnl7JbbUYHKE\/pXEmm4qq4457THI82cW33f3tw51dVHoDA+lRJVRrUTqTJOp9edFFemlRJr3YPZeG5ePMpbH+kFR\/3D4Ux7dr2X2GQfYQVEeajA+QNXTsise6w1sxq4VOH3nT5AVk3alfd7iT5mQiGx6JAn5k1hHnIwKnNbd2I3YVZuN80On\/qANYgrer\/ANj2JrZulJyLLToCVKCSUoVukqMaTt8KWqhvxNI1wy2zTN0qgdtSSbFP\/qpn4Gr\/AFVe07Dy\/hzwSJUiHAP8hBPymvH07rLFv4nblVwZ53SKUpMfvX39K6JtyqS2FKhOZWmwG59B1rkT0r6E80WcpgCAQDJmZPL06Ug+u1EaMmkA4t7FxxTbaEKK3CAgR7RUYTHUV6S4UwNNlbNsJgkCVq6rOpPnVP7K+FFtpTeXIJcKQllKhq23rrHImfgfOp\/jnjFuwbgEKfUPAjp\/iV0T9a8rVZZZZ+lA7MUFBb5FiTdIKy2FDOkBRTzAMgE9Jg\/CsB7UrAs4k9pAcIdH+oDN\/wBYVVw7GsQcefvFOqKlqCFqUdzJI+GlT3adwgq+aS4yJfamB+ZJiU+sjSlhrT59rfgc\/wCZC0YOtUxpGgHy1+J199PMOtLh5X3DTji0JE92gqgDwgmAfjTu14VvXHO7TavZpjxNqSB6qIgDzmtawzBkYNhj7iiC8pJK1cioiEIT5AmPU135dQo0l2znhjvswxaCCQRBBiPPoaCtKMq113O55zzoRvGsfStzMWG9QE+IkgADz0A9Zq1XnZ7couWLRK21PPNlwpmO7CRJCvPTlVVQCIUFAa+8RBmOk\/StXf4+Wwhq5ucOIu1NFDVwdEqEb\/rFJ2BU8d4M7qxYukKUpalqafQoAZHEEgpHoRHOqcKtvF\/Hj+INoacQhtKTmIR+JUbn+VVNSSPfTVgCaFDJQpgFVvwC4v7G3Fwy4gNP5iGV+PvQ2cqj3ZEQJ3kaCqgDV4wwW+IWTNq5cJt7i2Kw2V6NuIdOYpJ5KBrDO1S3K158\/nI0aFw7fYitbDr7eHtZkgpbCUouC3ByJTmJy7iB9Khu0Xj9pxh6zQhxLxORecRlg+Kes6\/Gm\/FvCKbi8N2u\/tmmlJaJPeBSkFCEJUEgHkUkg+dUXjrFG7q+eeanIogJJ0KghITmPrln31yaWMXK18PhVfK\/I5EDFFRk10S+QgonwkzBAOo5gxI929eiQbFgnajZMWrTWR3M2gJyhOkgdelZHe3y3HnHQSCtxThg8ySofCabAjn8v31191GpECQobxHMf0qYwUeQEoWQZBj9x9KlbLiO4ZYXbtLyNue0ABJMRObce6omlHaPf51XYG59nvHLb6G7d50d+EgBR0z8o13X161fFpBBBEg6EHpzryggagzHnWgWXaPe2ZSh1TVykoQoDQFIUAQnMkbgRIINebn0Lb3QOrHqF1ILjjs5fYcU7bILjBM5UiVoncZRqR6fCqLfKJV4khBACYjLsI1B51s2G9rTDikoVbvBaoACcqpJ5DWavRezAHLHPUait9PLUP2ZR+tmeX01ymeasJwK5uVAMsLXPMJOUeqjoPjWr8FdmSWCl+8KVuJ8SUfgTHNX5iPhV9znrXN5AWkpWApJ3CtQfUHeunJpss1SkkYxzwi7op\/GPaU0xLNqpLj2ozz92j3\/AIjWK3t4t5xTriipSjJUoyT+\/hXolfDtmd7S3Pqy3\/8AzXNXC9if\/wAO3\/8AiQP0p4dFHEqj38RT1G98mZdjF9kvi2T\/ABWyB5lOoHwzfCtyqt2\/DNm2tK0WzSVpMpUlIBB8oqYLhjU6czXPqf4fLJPcnRri1aiqod5hMVkXbTxGFKTZNmQk53Y6\/gR7tz6infFnaYG+8ZtACucvenVI08RSOZB56D4VkjzqlqKlKKlKMknUknnPWs8eiWPJfhfqaSzuUKEkzrXW1cymFZsihCgnQqEhUfED4UFpBSCIBmCJkkxOb0pC3Co68hH8q7TAUG8ysqY1OgnqYAnrtV54swrGXEtW1wyt1LKRkLSCoagDVQGqoEbVRWncqs3MEEeoII91aHbcXY3iLizaKICEjMhoJCRMifHJJOvPlSYFUxXhO7tmEXDzJQ2s5ddFA\/4h+EHWKgRVk4k4jxJxJt7x12JBKHEhOo2PsiRVcIoQBUKOhQACKsmO4W03h9i+hHje73vVyojMhQCUQTCTl12k1XSnT9PLrV34Adv1trYZtEXdqVStt5MtpV1SqRkV6TWeZuMVJePoCHuLLwuweFkvDy\/lS33r5eWlZUtKVkoSnQABQgCJ+ZqvGeDJs7x1hBzISQUzvlWkLSFecKj3VqWMIuge\/TgVup5CUgLLvfZQ2AEHKAmSkAazOgrHsWvnbh9x54kuKUSuREHaI5AbR5VzaRuTu\/HPtXz+w5DUyrYEmNee36Umjg8qJQiu4kIGls5cwzGEyJI3A5wOelEhBUQACSdABuTyEVI2GMO2wWhCUJJkKKmkFY5EZlJJTQwI1Ucv30qVw3DO+ZuHswSGEg5fzEmOtRrdwoKzz4tdYnff60GlqCVAEhJiY5xtNAHM6UalSZj4aUmgKYF97MLdpovXz5ASwITO+YiSQOZAge+uGOdpN48o9yvuG50SkJKo0gqUQTPpFUsLO06dOX72o1kb\/wAvlT3OqQqV2zXeynEbl8XD1w844hACEhSpTPtLMdYy\/E1RL7jS9W6tSLl1KVKUUpCoATOg+EVeGB9gwFR2W6n35njA94T\/ALayUAaT9OVVJtJExSbZZLPizEVLS2Lp0qUoIGoOpOXmK3xtJAAJkgAEnmRz99Yh2YYIt+7bdI+6aJWT\/iA8H\/UQfdW4KUBqdANSfKrxcojJV0Zd2hcbXNvdlm2dyJQgZvChXjVr+JJiBHxql4nxPevph+4dKTpAAQknzCQAaYY1iBuH3XjMuLUoeQJ8I9wge6mZXO5PX+tZyk2zWMUkdbJkLWlJMAnU9Bz+VFdISlRCVZ0jQK1E+cHUVyTRpE\/p61JQANj+9I\/nRJInXbnQjXXT1opoA7NuiMpSCMwOaPGBzAPSOtbVw5iGE29i4be4cte+UEKUVBTqVpjYQQE6Hy1rEmyARIBHqefoRqN\/dzrb7XhBk3dncNWrCrL7Oe9UQmJyyFEbFUgamdzUSQFQ7T71t5DCxiCLwpzJgNoQsAicyigamQBsKz3lE+6tE49YtbixbvrdltlXfLaUG4AUlJISqABqQAffWck049ACKOk0KYClGd60e0tbq8wq2bw9fiaU59oaQvItSlKlC4mVDLpWcoTJiQJ0129\/lVuw\/gq\/7o3DELIzJUhpwh5BB\/EkRIO4gnQg1hnSpW0nfnoEPMH4RxtLqFJQ+yQQc63CEjzMq1HlUR2iPtOYjcqZIKCoAlOxUEgLIjkVBVMHb+7UsMvPP6qCVJWtfMgGQTXfjTCkWl69btZsiMsZjJ1SFHX1NTjT9S2114QyDHlUphHD11dBRYYW4BoSBoD6k71FxU7gpvLzurJlasiSVAA5UpnVTiyOQ6mupknHD8Ic78sKQ6l8aIQIBzjUSTsAAToDXS74WvQ0q4Xbu937Slkcuajzjzqb4m4pSnEW3rdQX3CENlwj+IUaKUPXUA1d8PccusUauEXjSrNycrXeDOczRSWS1uTMkzpAJ5VHNjMYs7Nbq0ttpK1qMJSkSTTrF8CuLUp79lTeb2Sdj7xpNT\/BN2yxe3CO9DYcbeYZeJOVClGEKJ5CB7XKpq7whbOC3Kbh5txaX0KQEOB3JOkZhoCrp0qhGaUtuZgCSdIid\/1pNKSSnKoaGZB8x+ulMCfHA+I\/+Tej\/KP502wvBFO3LNuCFLcUApI1yQdUqPWJmNtPdO8F4i8V3F6884pNu0VwpaoU6uUNiJjcnSp3sRw5Sn3rtzYJLaVHmtfiWZ8gIP8AnoQmde2pxTbdtbhJCJK5jTwjIkT1gq+IrPsJ4euboSwytxKdFKAEDyBJ1Naf2gsKXh94484hUPtKYSlQVkH8MmRoFKGcx0AJ8s3wX7Zd93ZMqVkCioAGEonVS1kbAamTTk7YRVI0XskwZbIuFOJUhWcN5VCCAkSdOR1qx8eYh3Fg+uYJRkHqvw\/Qmpu1Uktt5V5wEJGf88ADN5zG9Z32038Mssg+2orI8kjT5mtvdgZdzMm7sxPLanV5hjzTbTrjakodBLajoFAcxUrwZgv2t7IpJLSPvHSJzZU6ZEx+JRhI9SeVWntOsrkWtsp9ABDjxIRqhtBKEtImIACQEj0rA2KfgXD909leZtVvISqDpKSRqUnUdRTLE7Nxl1SHWi24NVIOmWdRHQQRVnwbGLVNgi3efumnEvrWRbp1hSUgFSipIiQdBJqJ4pwtVtcNnvTcIdQh5pwgy42owkKBkhUpKSKQARw3eloO\/Z3O69uQkTl0lUTJEJqGuMsmJMnQ6bHqBsffWzLtmziLb\/2jLcBAX9jzfemG9GPa7uDvqZ1iOdY1fqJdcJTkJWolP5SSZT7tvdQMXZ2anHENpyytYQJMCVGNTyHnWmcO8BXiXF29466m0S2V\/crJS7H4UnkCJkRJrM7JguqS0ChMn2lqCUj1J0ArQl4jjODIbzrS6wsDKSS4jXYZiAUHbelICP4pwK0Vh6L6yL7bXe92pl4zrqMydTr7zVEPLWr\/ANqN\/iJ7pq7Q020RnQGf4aidzPMjpVAFEegEyaOhNHTA7WzOcgAE8zEbeVS2H2l4i57u1Ky+BoGVBSgByJRIMCJGtQoGk\/OtK7J+GbguC7TkDamXUp+8TnCiMoOXdIkb1jqJqEG39xoYtcc51BrFLRL6kEfeR3b6SOZPM+tVzjXF0Xd69cNhSULIyhUTASE6xpyrS2OGrq6QGsTaYcjRNy2+2H0\/5tg5Gm+ugrL+KcG+x3TluFhzIdFjmCAR79YNYaZ4nP2VzXjr6AyMaXBmAfXUfCtCtr+3sLBtl63cULpPeKeYeCe8TP8ADUYlIToCnyrOtqWXFQASYGwnQTvArtZJJY\/cWzi0m2YUy2lIBClhSieavWKl7bHrWzSv7E06bhaCjvnloPdhQhXdhGkwdzqKq6VpzAlJy8wDHzp1g9qHnkIOaFEDwjMrUwIHM60eABhots4+0d93eUz3WXNm8swjLUpjnETa2UWtqyWrZBzEKVmW4s\/iWdvQcqb41gaWkh1l5D7KtlI0KT0cRuk\/KoUUJ2BeOy8MNqubt9KVIt2iQlQBzKUYAjmdB8amOEsIVcYbeuhsF19Sy2IGkD8PTUqHurNA2nJMnMD5Rl69SZrZ+yG7Sux7sEZm3FZhzhRzA+mp+Bq4JN8kTdIp+CYHdPWf2FFu60Vv94+84MqMiEwhAB1VBkwOdaDiDtthViEHOEAd2nJlzqUrcjNpPtH3GrBeXSGkFxxaUISJKlEAD41hPH3FJvnwUyGW5DYPOd1EecD4Vo0oIlNyZxx7H23GUWts0pm3QrvIUrMtxwiM7iv8sxGgqd4axyzbw9bDjDkrWEuqbdyKdzTCR4Scg0kSNxVBp13pyt+ADJJzbZ4Ob3nlpWBqel2EJShCUJypSkAAmdh1qj9sWJtNWiGAlJeeO8SpLaTJ15SYq2YJiTdywh1tQUCkTHIxqD0Iqs8UdnrV5cd\/3qmyQAsAAzHME7GPpXRNNx4MItJ8lK7JLRw3RdC1IbbTLhBhJ0MJPXcn3U44847avmSyhD4hZIKnAUKGg1SBMQJHQmu3FWO21nbGwsTObR1wGf8AMM34lHbTbUVnBrJ8KjZc8lisF4cGkfaWbjPqrOy4mFiTAUlU5CIjkedcOJeIPtLza20d02whDTKJzZUtkkSeapNQYoVJRe\/73WZuBfm2e+1iDlC09yXAIC9s3+mapN08XFqcO61FR9VGT9a5lW2n9fWgKABmMfv1rcV8Yh5lnJaP3VopkIuEhhf3akgCUqIyr9AfeKxKRInYET5idflXpLC70jI+08z\/AGci20Sk+NKxBmB5BWm88jUSAyLtA4ptn2Le0tW3UtsEmXva1EBOpJgTVGCdJmrtxdxRbX9qlTjHd34VqpAGVSfxFXMHyIqltuQFCAZ5nl5imgERQoUKYAAp9hd48w5mZJS4QUGACYXopMEHXlTNxcxoNBGmnXfz1pTwE6GQdR1169KTSaEc1J8v50aDG1CgDVAG64omSST50mlqREGRrr9f5UmDv1+tJiE0aFkEEEgjYgwaMATr8qCUEyQCYEmOQ0Eny1GvnQME0U8o99BRohQAdPxdKt1hVu6pByplSVQdQCQY5SdtaYpT5bUppGYwN40ABMmmmA9xfGn7lWZ9xS+iSTlECNEzA\/rUdNHBoCgBU9aNTmgGv6T5e6kGhNADqwxJ1kktOrbJ\/IoifUDQ1asJvEXbLv23EnWzpkSc6gesgEA1TKNCZ21\/pqaUraA6OQFSk6A6GPhoaQQI315\/pRUKpAPVYYvuPtGX7vvO7n\/EQVAfAUxFOftrnd9zmPdhRXl5ZoifhTbTWT6VKGEKVSRRk0xBgTA\/etbtgXD4tb+1NswTbO2xDzgMpzFMyT1O0eflWFpBnLGp6\/z5VK23El6lg2yLhzuTKcgM6RqB+IJjkNKmXIy19oOFWi7Ru\/s2+7BdWysBUpOUkBQ9SPnWdgU9F19z3SlOQlWZKcxyTt7EwDvrFNUKj9\/v9mmgEQOtCu\/fj8g+JoUwOSt6SKFCoEDrTm09lz\/KPqKFCn4AcYB\/EV\/6a\/pTBewoUKYghVm4N\/hYh\/7Nf+5uhQpjKsOVKboUKQiZw32F+lRh9v3n9aFCkuyn0FbfqKQ7uaFCqEBOx9P1FIFHQoAKlo\/Q\/Q0KFMAzt76A2oUKAAjeudHQqUABzpbXtJ9R9aFChgXbtd\/+qY\/9u3\/tqpYT\/GT7\/oaOhUroYWK\/xDTdrn6fyoUKcegOdChQpgf\/2Q==\" alt=\"Las constantes de la Naturaleza : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTNEXJ-bqKApilxbXPCG4Vw3HLp5byJyWmRPyA7Qfx4tIWZTEth&amp;usqp=CAU\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><em>\u00a0\u201cNuestro conocimiento actual de 4 constantes en lugar de 1 indica meramente la cantidad de unificaci\u00f3n de teor\u00eda que a\u00fan queda por conseguir. Quiz\u00e1 resulte que la constante que permanezca no sea arbitraria, pero de eso no tengo conocimiento.\u201d<\/em><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Eddington, como Max Planck, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> y Galileo, y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> antes que ellos, era simplemente un adelantado a su tiempo; comprend\u00eda y ve\u00eda cosas que sus coet\u00e1neos no pod\u00edan percibir.<\/p>\n<p style=\"text-align: justify;\">Hay una an\u00e9cdota que se cuenta sobre esto y que ilustra la dificultad de muchos para reconciliar el trabajo de <strong>Eddington<\/strong> sobre las constantes fundamentales con sus monumentales contribuciones a la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general y la astrof\u00edsica. La historia la contaba<strong> Sam Goudsmit<\/strong> referente a \u00e9l mismo y al f\u00edsico holand\u00e9s <strong>Kramers<\/strong>:<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/4\/48\/UhlenbeckKramersGoudsmit.jpg\/150px-UhlenbeckKramersGoudsmit.jpg\" alt=\"\" width=\"439\" height=\"331\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a0 Samuel Abraham Goudsmit, George Uhlenbeck y Hendrik Kramers<\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em>\u201cEl gran Arthur Eddington dio una conferencia sobre su derivaci\u00f3n de la constante de estructura fina a partir de una teor\u00eda fundamental. Goudsmit y Kramers estaban entre la audiencia.\u00a0 Goudsmit entendi\u00f3 poco pero reconoci\u00f3 que era un absurdo inveros\u00edmil. Kramers entendi\u00f3 mucho y reconoci\u00f3 que era un completo absurdo. Tras la discusi\u00f3n, Goudsmit se acerc\u00f3 a su viejo amigo y mentor Kramers y le pregunt\u00f3: \u00bfTodos los f\u00edsicos se vuelven locos cuando se hacen mayores? Tengo miedo. Kramers respondi\u00f3, \u201cNo Sam, no tienes que asustarte. Un genio como Eddington quiz\u00e1 puede volverse loco pero un tipo como t\u00fa s\u00f3lo se hace cada vez m\u00e1s tonto\u201d.<\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMSEhISExMVFhUXGBkXFhYVFxcXFRYbGRYYGhUYFRUYHiggGB4oGxUWITEiJSkrLi4uFx8zODMuNygtLisBCgoKDg0NFQ8PFSsdFR0rLysrLS84LS0yKy03MysvMC0rKy0zNy0tKzcuNzc3KysyNTc4NTctLy81MiwtLTMwN\/\/AABEIAJYBUQMBIgACEQEDEQH\/xAAcAAEAAQUBAQAAAAAAAAAAAAAABgIDBAUHAQj\/xAA8EAACAgEDAgQDBQYGAgIDAAABAgADEQQSIQUxBhNBUSJhcQcygZGxFCMzQnKhUrLB0fDxFmKC4TRDc\/\/EABgBAQEBAQEAAAAAAAAAAAAAAAABAgME\/8QAIxEBAQACAQIGAwAAAAAAAAAAAAECERIDFAQxQVJT8CFRYf\/aAAwDAQACEQMRAD8A5dcRnsJZYjPYRc3MshphtewPaeBc+k8qBJxOpeCvAOFF+oGSRlayOB7FvcwIb0Loltx+Gske+OPzMl1XgxjgvtHsOOfedLp0QRQFH0wBMDWoM4z\/AL\/LmEQtfDNSZyygfQN\/aZNXh5W\/h7X\/AAAPyBEztdogTtyG49c4Gff3+n\/Rp6V0+xM4P142n5Z9D+Ugwdd0F61IatRkcEAf6TV9H0wB+JV+XAku6lrHCbXUkf4xhj9dgH6SMabWVM7gEhgR9CPQr8oFjriLlQFX8hLnTKlx91fyEx+sgl1md05cLA2I06Y+4v5CVdP06Fj8C\/kJ6DxL3S\/vQOBdTH763+tv8xmNMrqf8a3+t\/8AMZizoyREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREDbWnky3ui1uZbHJmW0o8A9Pa\/WVKBkD4m+g\/+8T6JoqAIGMKB+c5b9i2gUC275hAff1bHynV9w7Z4kRa1loA9vT\/AKmi1tu0gKpJP4HPbufr\/aXuva3ZyO\/p\/wBx4a6cWbzLOT8\/T5QMjpvRgBucDnkj\/uZtumXHbtNpeOOJgX8QNHqahyO05Z440Rrt86s4Yd8djz7TrGsT6SF+LumZBbj7p\/TiBE+i9VF+FYgMP7yTU9hOT3g1WcH55k38K9a834G+8IVLvSXuk8t+Mxt\/H4TK6W3P4yI4J1P+Nb\/W\/wDmMkmu8KK3UbdJUxRERXyUstbBrrZvhrUk8v64AHrI31T+Nd\/\/AEf\/ADGSPV+JNcTY7aesMa9tzHSr8dZ2qvnblIIDVKQT\/MgnRlf6F4RWw6\/TWsiX1X06dLD5hQO11lZACjkMyqMkcDmU2+CmNe8vVWU062OALXYkvqAWfbu2geQQX4QFq\/cmY+l6lrhffZgpZdYNUwal\/wB5ZTaXXYqocfvCfZfQkS7rOvdSosuSxNr0jynJpRjTlrcEPghCfPsAYH4gw74BAZWt8ADz2rp1C7M011G1WDWX20C0VjaPhGP5jgDeo55IwqvCWU2ixC7NosnZcTX+1UWWqoCZ38AZwpOQuPWW7fFWvpPxgIxVAC9Khs1K1SWruXiwLuTeOeOeQMYek8V6mpg6MoINB+4p\/wDxqWpqBBHI8t2B98wM3\/wm79s\/ZAwP7rzy+x8+V5Yf+FjfvwduzH3uM45jrPgmzTU3WvdWTVYUKoLG7FAMuFxWxFisFfBIDeowcB\/FGoN66jKBlrFO0VoKjVs2eW1WNpXacYx7eozKbfEt5qsp\/dKlmQ2yqtG2l1sNasqgqm9FbaPUfM5CQ3+CfOSttPhCNHVcylbmDuanssJswUryK2wCRzgAAZI1HS\/DW+qm57qk81yKqn35tCWIlmCowOX4Gcna3bAzVpvG+rRFrDVlVQIoatGKgVNVlSRkEoxUkd5h6DxLqKahSjLsByu5EZkyys4RyNyqxRCQD6fM5CTV\/ZrdYWYWVopudFG20oFXUtp8hyCCfMU\/ASW2gtNdd4JKL5raqlaWWo1WsLAtjWpYyqRtzX\/CcEtx9334w08ZaoMr\/ui62NYrtVWXQu7WMquRlULuzbQf5j6E5po8YapFVAyFVrStQ1aNt8veK3XcDtcC2wbhz8XyGA2N\/gp2S+1GRRVTXbsCXFSP2Wq+zNjAqrbbM7S3JDYCjbm\/4R8GjUUvY5Rnupt\/ZqiXDbltrqFhZfhA3uVwT7nHAmo\/8x1XltXuQqUNfNaFlU6dNOwRiMrmuqvODyUB980dM8W6rT1eTU6hRuCsUU2IGZWYJYRuUbkVsA9x9YG60ng0UdR0um1GLa7Qx4FlZO3zFIKttdfiTIPqpU+uJjaTwJZZXprRagW4gHclqlS1L2qE3KPOJWtlAXu+1QTnM1J8R3ftKasCpbV7bKkRSTu3MyKACTuPJ\/QATITxhqQiVnyiq7BhqajvFdT0oLTt+MCpynPoq4wRmBVpfC5a3Uo19aV6cqLLnFgUF3CINhXeDuPOQNoVvUYOWngWwrWfPoDN5RZSWCpXfZ5dVpsxtKk4JA5AZTzyBrqvFeqW+3UblZ7ceYHrRq22kGv92RtG0qpGBxj2zmseMdXsRPMU7Sp3GusswRiyI7FcugZmO05HPsBgM9\/AtmNSVtB8hS+Gp1CEhaTcyvuTFTbAcBjye3BDSzrvBlianTaVLa7H1BAUgWLWMkfGHZcWV85DpnO1uMjEt2eNtWyshNW0qyqvlV4rVqTQy1cZrBrwOP8ACPnnG1fivVWWUW71V6GNlZrrRALGIZ7CqjDMxVc5GDjtA2y+BCxo2ait1ufTKjhHHGquvqQlWwRj9nJI\/wDbiYXVfB91Gkr1bMpVxW23DghbQxqIYja\/CfEFJK7kz34zdR4+uDad6FrQpVUrKaqjX5lV9ttb1JjCbfNwCMHlpH9d1q26quqzYRWAFfy0Fu1QQqG0DcVG44Gfb2GAkOr8BtW7g6mo11m8XWBbP3Z05qDjZty5P7RTjHGWIzgZOHofBtj6u\/SNYitSNxIFlm8ZUKakRS7jDhjxkKGOOMSz\/wCY6rezlkO97rHVq1ZHN4qFoZCMFT5FfHoVyJY0nifU132ancrW2Hc5srRwWDBlYKwwpVgCMAYxjtxAzOseDbtPpa9UzqVbyzgBx8NoY1MrsoV8hMkA5Xcme\/Eam06p167UIi3FHK9rDWgtIGcK1oG4qNxwM+3sMauAiIgIiIGfd3nlQnj2cy5pqHtda6xudzhQPUmZbd1+z2oVaOnsMjce3OeTJW2tHw\/Pn\/bMiei0xp0dKMpDIi5Un1A5Hw\/OYtXWixBXv65+ZwP1mUSvVVh2X1P9vykl0VYRAO3HMinTjm4c5Cj8M+888VdXZE2pkk8DGeT8sck\/ISiRdR65RUPjsVfqZq267TZnyrEbHfBBx9Zx\/qfRda7brwVXuAz849to44+s2\/hdEDbFPxYxn3GYHQzqs4+ahh+v+8jHiTUqwKm0KCMe55P\/AD+8xfG+st0enrdc5AKfLnsTOS2323FndiQW5AGQCc4yOw4VvyMKveIVUWNtbcPf\/n4yReCen\/ALfUmQ2+lt2CcnIGMY+nA7TpXRNP5dar7RRumbA\/CZfSj2+s1NtveZXTNRgD6yI4n1P+Nb\/W\/+Yyf6vx9Sya1UDg2szIz1B96vpRQa3HmqEx8WCQ4AduM9+f8AUT+9t\/rb\/MZjzoy6r4r8WUV26unfbYx\/asPgbazdTVWldbbzlM17i3H8vE12v8cUsmvWtrAdRdqbVL1biy6mpENTEXAJs2sAxD8EEBSMHncQJh4w8RU61W+O3cup1l1e9Q2Uvso8msnf8ACpYeMgEAD72RD4iAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiBlWrzPdNcyOrqSGUggjuCJRY08Bkbd26VrbOo6UNVtH8rl89x94D3ms6Fo2XWbXBUex7DuBj55\/QTX\/AGYJ+0LQpYgaWx3KgkbjZko3HoOROjacJcXfbgI2AT647kfL0mRl6bTBQcTDv0dpLGsruwQrP91fYgDlj6\/hNotkqfGOIRzLq3hCw2my64txt3guSx\/xY9GOc9wBjibHwL0Ara1rFnOMBiMcZGPhye+D3ki6nTZYdqYHzIDH8BNt0fSChNoOSTlmPdmPfJ\/t+ECx4n6Iup01lTdiuMjuPYj5gicK6TpUrNtdqL5isVJYuvbg9jjHfv7z6PLZBnCftP6aKdT5wIxb3A7ggYz+X6QInrXAvQhUADAnYc9mzycnn8ZPqicicxbBIAzkkDJ79\/SdNrfEK91b4BlnR6rGBLPULCQZrtMWzCIFrD+8s\/qb9TLMu6n77\/1H9Zam2SIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgZFnfAlC95SxnmZGtpR4J8QfsOpW05KMNlg91J7j5jv8AnPoHS2qUGzG0jcuPUHkGfLAM6b9nviuyypench8N5dvB2r32kH1HpJYOujPb8p5e4CkyipztXPfHP+sxeoX\/AAN9D9ZFXOl2b\/i9P9plm07iRzgdpbpwlYx2A\/0mr1fUVRSMjPc57Z+vtyIRYu65qkZ2tWlKh91d7eaRnBJAXA9Tjmcc8Y9dt1lm8qVrBbZn1BIwfy\/WTfrnWEr2MTnL8k9ht2lj+WZCOs9XpsQ7UAKtgd\/iXLe3qP0I+WEVpOlDN9IP+Nf1BnSpz\/oKbtVUBzgk5+ik\/r+snZJ7S0WrhniXadNjEtqOZnV+kiOSav8AiP8A1N+plmXtZ\/Ef+pv1MszbJERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQK3MplTSnEK9zJN9n9JOspYNt2uOf6jtI\/ImRkCSjof7rbzg5yZmrH0Jfpyp57GYesQYMz\/C3VV1enUnBYcOPn7\/jLfU9EUBI5X9PrINT1u1hUqoMs2AB\/vNPrvCb3KN+oKH2RRwePU9zxJFVcHx8vSXLlYjviRXLfEPg3T1KXv1lnGABhB7AAAD2kB6vp6Ux5XmdyMvxke+O4ncOpeH6nO+zLFeV+R98Gco8YaOtLDgkevzJP\/UsqLPgjT5sez\/CoA+rH\/Yf3kzIzOZ6DqtlGfLIGeTxmbfS+MLVPxKG\/tLYbTFuJ6l81Om67XqBhTtb\/AAnvNvo9DukHK9X99\/6j+plqXtYMWOP\/AGb9TLM2yREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREDI8gn0wPcyiw44H5zM1T5JmA8karL6bXk7j6dvrNgLeZg6Bu8vO0lIlnhnxfdpGDIc+hU9mHsZ1npH2haW9AWOzPfPIB9Qccj8Z89iyWhqijZU8HuJFfRXU9ALB52jdGI52q2VP09B+MiXUPHRqyt1FtbDOcjKk\/IyBaOq\/Ktm+nJ+8A6k+5DcZ989sfST3xF1xBp6ar6hda1SszNjyydvdT3c8dlHf2zAh3VvtHufK1qFHoT3\/tIXqNS1hLOSSZk9arRbbFX+ViOAQOM54PI\/wCfWYGZpFJiVETwCVNK6LCrBh3HM7J4T1a31K479j9ZxqTr7LNaRc9Xowz+MzViE9Q\/i2\/1t\/mMx5kdR\/i2\/wBbf5jMeaZIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiBsb15JmCwm0tTia+1MTMbXtB3b6S80o6auSw+Uv214gY\/rmW8Z\/GX3TiUumO3p\/eB0L7NfHC07dHq\/uE4rtY\/dz2V8\/y+x9JKvG3h2+2u01oCFO+llYcIQDYrKR24OO84nqFHDCdD+zfx61G3TakltP2Vjy1XyHuny9PpxIOahOQzdsgnnuO55nlwyxwMD0E+lekeANELn1YXzjYdybtprQEfyKBg\/U5PMjfXfsxAtPlgCtuVP+H\/1P09PlLtHDNhnm2dF6v9m16rvqIYjO5e3b2kR6t0ezT7d6kbh\/f1EbVqAJtOh646e1LB6Hn6TCarEuKsDF1b7ndvdifzJlmet3M8mmCIiBXTUzsFVSzHgBQSSfYAd5IOjeFGtD+c507eZTUi2VWEu9\/m+XwBkDNLZODI\/TayMGVirDkFSQQfcEdputJ4q1NdN9YuuD2tUTaLnDhahcPL4OSpN2cZx8PaB5d4S1ahm8sFV8zJD1nArW1mYru3KCunuKkgbth25lVnhtqxpfOcVG641HdgrWnlaWxLCVPIKaoEj02+\/A2uh8civTpp\/2f4QgrsC27VZfK1NTsqbDssZNU2Xy3KKcY4mr8TeI\/wBrWtRV5YRiR8e\/j9n0tABOB6aQHP8A7\/LkLw8FakgBVU2G22ryyyp\/CeuvO5yAd1tmxV7kqcCearwfftrepS4NC3PnahUt5p8tVZs2NtpdsKCcKeOJtNP9oRXULqG067hXUvwOUbel\/n2tv2nC22NYXUDkPjPvRZ9oFhqakJYg2KFNVxrbcvnDLkJ8SEXcpxzWMMOQQ0+r8IayrdvpxtFhbFlTbfKRXs3bWO0hXU4PJ3DGZopNNX4uFmm6lyFfV217ahuJrUfFa2\/aFw22tMZycHgAcwuAiIgIiICIiAiIgIiICIiAiIgIiICIiBu3SYdyTZMvpMe6viYbYNK8zZ1ackZDfgefymGFm50CfDx3lo1tw2jkYxx8if8AqYm+ZXUmycDsOP8AcyijRkj0MC3W2eIoODL7aP8AD6Zlm1CrQOn\/AGc+Om0hWq0ltOT+Nef5l+XuPxndlCXVgqQVYAqw5HyI958l6ZsTp\/2ZeOf2Zxp72\/cMcBj\/APqY+v8AST39u8iV0xaPjdGA3YBI9\/Qkf2\/ORfxn4RXU1OgHxYyp+fpJ31akELaO6c5Hqp7\/AF4\/SYmqcAZH\/BFHyxfo2RmqcbXQkFSMEY7ywtfpOh\/at0wjUjVAcWcPj3UYH5jH5SFXU9mHrCo2\/c\/WUyqzufqZTNsEREBERAREQE9xPJvfD+pqVHW3H3lK57\/EGrf8lbP4TfTx5Zat059TO4Y8pNtHiMSY09R07E79vFjKvb7i4dG+hKAfjMfT9SpNIZtvm7HPYfeXcqD8RYT\/APGd+3x98cO5y+Oo5VpXZWcD4VxuPGBnt37yziSTo2pSpRW1iEefWxxggrsJJ5HodufmJXXq6moO9qy5YNtKqMEXDPwquT8Hz7cYmZ0cbJeX50t6+Uys47m5rz9UYxGJL11tAsc5qLFExnAT7zb13hOeCvpnAxKKNRSfIAKbgCFVVztPlnDN8OR8XcHOe8vbz3xO5y+O\/ZtE8RiTLVXUozq5rBAHmLt5dTQAoTjg7+ccYmq0DolLrvq3n4m3AtuQ1nCDj7wb0yMGTLoSXXL9rj4m5Y7430++TRYjElq62gBcNXjB2DaMoPIIZXyOSbMd85mD13VVvUdpQsLFI2gA4NI39hz8f94y6OMxt5GPiMrlJwsn3+I\/ERPO9RERAREQEREBERA39Foye89tYREy0xyBNrp71Ws8HOP14nsQNdeAOZcSwfOIgV7gMd5a1YU\/6TyI0PKLhiZVOo+s8iB2X7LfG++ttJeHfy1yj8E7DxtbJ9PQ+30m2bxAihkw52kqDgdvT1iIRoesXVamm2pg3IypwOCO3rOTraBlSDwT\/aexGlRa3ufqZRETTJERAREQEREBERAREQEREBK67CpBUkEdiDgj8RPYgeWMSSSSSe5PJP4yiIgIiICIiAiIgIiICIiAiIgf\/9k=\" alt=\"La historia es la ciencia de las cosas que no se repiten ...\" width=\"447\" height=\"199\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0<strong> \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El fil\u00f3sofo-poeta , prosista y pensador<\/strong><\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed hablamos del Universo, de las Teor\u00edas que tratan de explicarlo, de la Mente humana que no hemos llegado a comprender, y, hemos llegado a la conclusi\u00f3n que, como dijo aquel pensador: &#8220;No s\u00f3lo de pan vive el hombre&#8221;. Necesitamos sentir y crear para alcanzar la plenitud, para dar alg\u00fan sentido a nuestras vidas.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/_9oP0lhGQJZs\/TOQ7yOIIAlI\/AAAAAAAAAAU\/NYKbsU26vnk\/s1600\/16381.jpg\" alt=\"\" width=\"320\" height=\"252\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0 Aqu\u00ed tambi\u00e9n est\u00e1n algunas de esas constantes<\/strong><\/p>\n<p style=\"text-align: justify;\">Los campos magn\u00e9ticos est\u00e1n presentes por todo el Universo. Hasta un diminuto (no por ello menos importante) <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/01\/cosas-de-fisica-en-este-universo-nuestro\/\">electr\u00f3n<\/a> crea, con su oscilaci\u00f3n, su propio campo magn\u00e9tico, y,\u00a0 aunque peque\u00f1o,\u00a0 se le supone un tama\u00f1o no nulo con un radio r<sub>o,<\/sub> llamado el radio cl\u00e1sico del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/01\/cosas-de-fisica-en-este-universo-nuestro\/\">electr\u00f3n<\/a>, dado por r<sub>0 <\/sub>= e<sup>2<\/sup>\/(mc<sup>2<\/sup>) = 2,82 x 10<sup>-13<\/sup> cm, donde e y m son la carga y la masa, respectivamente del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/07\/01\/cosas-de-fisica-en-este-universo-nuestro\/\">electr\u00f3n<\/a> y c es la velocidad de la luz.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/4.bp.blogspot.com\/_esUBlqKjDzk\/TIxBaeaYbdI\/AAAAAAAAUZY\/TR8uJDnt0-M\/s1600\/universo.jpg\" alt=\"\" width=\"468\" height=\"381\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0<strong> \u00a0 \u00a0 \u00a0Nuestro universo es como lo podemos observar gracias a esos n\u00fameros<\/strong><\/p>\n<p style=\"text-align: justify;\">El mayor misterio que rodea a los valores de las constantes de la naturaleza es sin duda la ubicuidad de algunos n\u00fameros enormes que aparecen en una variedad de consideraciones aparentemente inconexas. El n\u00famero de Eddington es un ejemplo notable. El n\u00famero total de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/08\/16\/%C2%A1la-fisica\/#\">protones<\/a> que hay\u00a0\u00a0\u00a0 \u00a0dentro del alcance del universo observable esta pr\u00f3ximo al n\u00famero<\/p>\n<p style=\"text-align: justify;\"><strong>10<sup>80<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">Si preguntamos ahora por la raz\u00f3n entre las intensidades de las fuerzas electromagn\u00e9ticas y gravitatoria entre dos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/08\/16\/%C2%A1la-fisica\/#\">protones<\/a>, la respuesta no depende de su separaci\u00f3n, sino que es aproximadamente igual a<\/p>\n<p style=\"text-align: justify;\"><strong>10<sup>40<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">En un misterio. Es bastante habitual que los n\u00fameros puros que incluyen las constantes de la naturaleza difieran de 1 en un factor del orden de 10<sup>2<\/sup>, \u00a1pero 10<sup>40<\/sup>, y su cuadrado 10<sup>80<\/sup>, es rar\u00edsimo! Y esto no es todo. Si seguimos a Max Planck y calculamos en valor estimado para la \u201cacci\u00f3n\u201d del universo observable en unidades fundamentales de Planck para la acci\u00f3n, obtenemos.<\/p>\n<p style=\"text-align: justify;\"><strong>10<sup>120<\/sup><\/strong><\/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\/-hgaLP4vw7s0\/T5WoBh96EwI\/AAAAAAAAAGU\/HYk5NeS_Yio\/s1600\/nebulosa_orion.jpg\" alt=\"\" width=\"449\" height=\"393\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0Supernovas, Nebulosas, Estrellas\u2026 \u00a1Fuerzas y Constantes fundamentales!<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Constante Cosmol\u00f3gica: Uno de los mayores remordimientos de ...\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Algunos llegan a afirmar que, el Universo es plano e indican que la &#8220;energ\u00eda oscura&#8221; es probablemente la constante cosmol\u00f3gica de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u2026\u00a1Vivir para ver! El maestro lleg\u00f3 a decir que incluir la constante cosmol\u00f3gica en su ecuaci\u00f3n hab\u00eda sido el mayor error de su vida y, sin embargo ahora\u2026 resulta que s\u00ed estaba en lo cierto. \u00a1Ya veremos!<\/p>\n<p style=\"text-align: justify;\">Ya hemos visto que Eddington se inclinaba a relacionar el n\u00famero de part\u00edculas del universo observable con alguna cantidad que incluyera la constante cosmol\u00f3gica. Esta cantidad ha tenido una historia muy tranquila desde esa \u00e9poca, re-emergiendo ocasionalmente cuando los cosm\u00f3logos te\u00f3ricos necesitan encontrar una manera de acomodar nuevas observaciones inc\u00f3modas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El Hubble detecta la estrella m\u00e1s lejana\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxATEhUSExIWFhUVFRUVFxcWFxgYFRcWFRUWFhUWFxcYHSggGBolHRUXITEhJSkrLi4uFx8zODMsNygtLisBCgoKDg0OGhAQGi0mHR0tLS0tLS0tLS0tLS0tLS0uLS0tLS0rKy0tLS0rLS0tLS0tLS0tLS8tLS01LS0tLS0tLf\/AABEIAKgBKwMBIgACEQEDEQH\/xAAcAAACAwEBAQEAAAAAAAAAAAAAAgEDBAUGBwj\/xABEEAABAwEEBQgHBQcEAwEAAAABAAIRAwQSITFBUWFxgQUTIlKRobHRBhQyQnLB8CNikrLhc4KTosLS8QczQ1MVJGM0\/8QAGgEBAQEBAQEBAAAAAAAAAAAAAAECAwQFBv\/EACQRAQACAgICAgMAAwAAAAAAAAABEQIDEiEEMUFREyJhBRRx\/9oADAMBAAIRAxEAPwD42hCF3ecIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQhAIQgBAIVps7gYJZI\/+lP8AuQLO7Wz+LT\/uS1pUhX+pv1s\/iU\/7lIsNT7n8Sn\/ciM6Fp9Qqfc\/iU\/7kpsb9bP4lP+5BQhW+rnrM\/i0\/7klWmWmDqBwIIg4gyMEtaKhQpREIUwiFFQhEKYQChTCIQQhEIhAIRCIQCEQiEAhTCiEAhEKYQQhTCIQQhTCIQQhTCIQQhTCIQChTCIQQrKHtN+IeKSE9AdJvxDxCCqsyaj\/jd4lbbPZU1nozUd8bvzFdyyWOVcMYq5c9mUzPGGGlY1qFi2LvWfk4alrHJ4K7XEQ5Y6M8pqXkX2VZa9n2L6Pyn6JllBtYOBDtGleMtVmIJwXHXv17YmcJdtnibNXcvMWmintfufs6f5AttsprJbhi39nT\/KEmKlcMripZkKYRCjRkQpRCCIQpQEEFAClEIFhSUKSghQpCEAiFMKB9ZoBCmEIIQp+tChAQiFMIj6xQQhSQjiqIRCk\/WSOxQRCIU9yv9VfmQG5+0S04aIiZ4IsQzwpDZMDE6tKvPNjrO39FuWevPwSurO0QBqbA0RvPHWhReZ1kDLacdg+cJqN282BOLc9+oKrDZxT0fabvHiEHTs4+0cNF535ivb8lUrPzEm9z17Dq3Y15yvF2MdN3xO8SvVcnnASrGHKoMdn47l1rPRlaHWeFp5IpBzg3KV6TlzkJtJgcDMr2TERUPhT5Wyc5yj4eXZVcRdJwGglcTlixCCYXo7PRDnQrOWORHmnN2BoXx\/I269GyImat+58DL\/Y8T9u5+Hye3081zbcOk39nT\/KF2uVKd0kFcflAdJv7On+UbF7Zm6fAqsphlhEKYRd2KNAD6xUE\/X0UHd\/Ki6dR\/CFAD6+pQT9SE5Ea+4JDx\/EEEfX1gpd9fUKWHux9pLO0dpQT9afJS4HbkNfmkkbP5kziMMstW0oD6+sVLtfl5pcPpqdgOUH8IzQJ9aFJjZ3eSIOpyATt\/EEEA\/X0E2e\/ihw0\/wBQwS9naUEwdvf5qY+voqJB6s68e9QY2dhQTH1h5pg0fUJ6LZ28Au3ydyHUqey0ngNUrUQzOVOFcI\/yPJKY+p8l7c+iL2iXSMsJAwic3QOyVybTZGU\/eAIjFoLzI0y+6BM5DUkx9Lj376cSnZahEgdHDEkhuJgGTo8ipu0xmXPP3AWtwOt2YgaBpCtrvZMlr37XVAOyB81Sa7f+un2uJ73R3LHbp+qfWHDBgDRiOiOkQTMEuJJyhZ3Okyc9JwnvVvOHRzfBgnwUesu0uHZ+iqTN\/KvcR2tUxojHYf0Tc5OF49kqQ8tIMkwdkdoKSuMRcX6abRyZXYwPc0hpyJmFlo+03eNeter9JvSwV6NKz07zmMY2SWXXXyOmMMwDkdK8tQYbzYvZjTGncuWnLPLG8op6PKw045R+Kbh0rM7pu+J3iV6bk+qvIUKv2jvjd4len5KcCQF6MM4x7l4stU7J4w9TYLTEFdi0cqPe0BxlZa3o7Wp0hVIwImVx3WuF20+Tr2xeE3T5Hlf4vZq2Xl8uxYbWGvB2r1PLnpTQNmgRML5nXtS5FttpMiV8zzPAjfnyv\/v9ff8AC8jDVriJj16YOV6wc5x2lcflD2h+zp\/kCutVTFUW0EkdEnoU8vhC9dcYiHnjLnlOTMWnUeLQiPqEXY90jef8KeLUaJdPVd9cEzKem7lrOlI1rSYk9gHzRUezQDAyxHkoqSPut4n9UAfD2\/qkBbqPb+iYbGfmQPozbjhlqxOjckna38P6Kyo04C5kNTtOOtJdd1QN4A8UBf8AvdgTOfgOk7T9Z7UvS+7\/ACJyXXR0wMTp2DUgrvjW4oA+67t\/RSSev+byUYdY9h+cIHqM03Djjp46Et09Udp80NDSCJOGOQ46ePBJ0dvcEFjcNDY3\/qh7SNLdmA8lYLLhLhcGgvdE7mht53AFWNq2cYXS\/a4ljQdzTeI4t3KW1wn5UU2kmBBOoNk9gatrLIR\/u1W04GAMl+wXGSRxhUPttTFoaGDqsBaOMHpcZVDZHuxwTs\/WP69NyOyz3oax9Q49Kqbrf4bD\/VwX1j0a5Pc8DJo1NAaMo0bl8e9H611wlfafRDlNjQMV0iIp589kzlTq2\/0aaGTC+XelvJYbOC+z8o8sMuZr5N6XWg1Jugu3AnwVxma7YyiL\/V8wrNIJ6PjHiqbmwDecPFbbRZASbz2iNDem7sYY7SFV6u1v\/E8kSJqgMbIEnoznsJK5zlD1Y4TTM2i8mAB\/L4p8B7Tmu2N\/uA8JTudIhz2hsjo3gWidMU2mPFJco6CZwwjDPEXiW6FLa40Vz5wD4GrEd+nikcSM3O7\/ADTPfTGHNmcc3R8JjHsnipbaT7tNsTMEF2jLEnejJq7GBtNxk32udoERUez+meKWzsaXNiTiM8NO6FttL383QgXfs3ZMEYV6sYgSFhqCrpP8wjxVOjEkVHzh0354HPauzYLfdIN4SFxm2mrkXhw1PLXjsdKtbaKZ9prQdbC8d0Fo7FI+kn3cPpFp9Pq1WztoOIgYbSuG7lFeZZUp6Hu\/DeHEiCB+6nZWn2XsdudB3XXwTwCujXr1RMYx7c\/Iz27Pbv2ur0Gun2i8fhu\/3Lk2mrKe2VnNo0rwIl9bMEf9etcmval2nOHljXnZLTWRarpLJJH2dPRI9gbVjqOlbLTUAuAtH+3Tx0+wNa4XcvbjjUKxsJOyR4EKJHU+uxS2T7MfhA+Sa5W1O4Zdyqg3gIDcTnDRloGXHsSDnNRH7sfJK6nUOJDuM\/NQLO7UO0eai0Y851v5h5rRXsrmvuF4MZ9KRh7UbM1XV5Mqtu3hdD23mnAy0yARG5bHWJ1R7iwFznAYAExeAnIb+1Tl2vHpzntBJJc3HHT5JQxvW7AV1eSvRq1WhwbRpVHkzjchmGcveQO9e49F\/wDSqtzjatpumm1wcaed4AgkOMht2NRPHI20eL9H\/RS2W2fVqFSoG4OcA1rAdRe9wE7M1Ty1yPWsjzRtFJ9OoCHXXXcQ4GHAgkOHRzBORX6Qt3pjybYKAbUeynzfQbQpAF0tAwp025DEY4Davhnp\/wCmDuU6wqGkKdOkAykyS510lxLnXfeOGGQjiZa08febqP4v0T023vZZOskmBvOACsGGVIb3k+BdHbKHvcfadTw3OjcADCWvE1N1NhkwTqZMcXO+QKmpbS0xTa1g0ECXEHLpHHshV32j3\/w0x4m6rufZdn7Rxb98NwOwA6dulF9fxmvvOOc6Yz4wp+1+93hP6zOVIH4jUd\/VB7EzbRWHsgN2tptafxBs96XKVH2alZq1QQGucRlGM7DtR\/4yoPbuM+Ooxp7JnuVVV9Z3tOcfif5lQ6lOMtn3sR+LDvV7P1dCxspsMutDMNDGveT3Ad69ZyX6R0KeRqvOOd1g2GBeK8AGjrj+byTioB73YPNWJljKIn4fUbX6YwwOFNoDpiSXezgZ4leP5Y9JKtTAnDDQDkZB6QMcM1zbRXAo0cTnW0DrMWJxaRIB2i93jDEfW1W2YiYNUt7j7ztPvkDEycBolV8605tAOvHvE96q5xuho4k\/KEc791vefErLp2d7iPdbswnslJzx2dg8kzLSRoaRqLWx4J77j7Lj8OkdmaqIZXfliRqx7oyTGk85XtxnxyKoNV2lx7Umag6Ftou5uhIj7N+ZA\/56utZqAgiXACRMEZTjhjOErZaA406ALC4c2\/QZH21XI\/QVVHkqo8wzOCYcQ04aMcCit9KlYDi6o4CIjGb2EHBkEZ6lFexWIAFtZzoeA6BeFy9i44A+zJyHFHJ\/JdppPcebYTc9lz2+ySBeIBykRwIW8mu0BraNJvRa0Q68RPRacsJkGdcHQpa059ms1gdH2z25YOLRqvG9cjDGPhjTgtb1OWgVHvBmS7AjoyMQyRjGtdEVahLS6nScXEQW3dUh4JdAkSJOfR6qsFCu1ou0GmXueR0WnpFxLTLshsmLgOhBzrZXY2lT5gljOcrXQXOEgc1BJEd40rn1bQ736dM7bsfzMIntWzlirLKZewtcalaW3sjFLA4TOzQuY2vGTQOLu\/pYokmLqJ917dxDh2GD3q20WlpIDS6AxjZyJutAPRn5qr1gHNjRtaB4EH5IBd7rhuADT2eSqIhxydOySD2FQbM\/qO\/CUr6j8iXcSUoqO1ntQp1eS+QrTUDajKN9jy5oMt90w4xMiDpiO1er5H9ArRUOLcPud2JELn\/6dWxzajnh3Ta5pAImQQQZnADADHWvZWjlHlW0SGNe2nMTFxnA4XtGUrnPc9t9\/Dscn+hFkZSDat112ZvOaQxxzxM46c4xyzXQo2KwWV5exzajS1ga0tDubunRUyaTI1RcG2eBYrBUYW+suD73RbTktF4AaQJyGpNba9nY5zeiagaXMptqSW3QS4BkxiBOOZ1Kcoa4y9HW9K5bFnokgXjJ6V0GQcTDQP3lybfaK9RoNStcpkDG9hECMMADJOvNeGt3p\/anACiGUgABMB794vdEZaivL8tVLZWHO1H1Xt1uJDccOgMG8Gj5q3KVDq\/6hOsnPU+ZqF5axzXlpDsQ7AF2U4nLWvMsqMuuwecs3DXu2qgUHagOI81ZTpYOlzcteog6FuIZmbLzjP8ArHFxRz40Mb2E+JSim3S8cASpu0+s47mjzVQ3rJ0Bo3NHkno2x04uwOBjDA6cNWfBVzT1OPED5I52nop9rj8oQRVc8EguOBjMqolaq1UFocGN6pzOIyzOrwKo547Pwt8kCKykHTIBPAlHPv6x4YeCR1RxzJO8qFL6lndmGkA68I2SUnNHW38TfNJSfG45j60oqsg6xmDrCo6FqpjmKHSbnW19ZmoLG0NGN\/HYD84Wi1f\/AJ6G+t+ZiwSosujTsZqAFrHkkwIbg4\/dzx2f4R\/46pieZqkDs7m\/5w1hV2O312ACm4gAkgXQRJ04j6krpWOo+qCKtc03NLLhMAEdI45ZFrACMpGgYO0c51kqCfsHCIxN6MSAMcBpWg8l1xP2bAW4nFsgY4xM6COC67bICea9eGLojoRdEOBAB6MHRhlOS577DRg\/+60hznF\/RxdBJDrs5kgZ65yS1qFQsVoIk0zjMOYGumM8GySNo71ndZbReu3XzBIicQIkjtHau1ZGsDi1lt\/43uL7rcIIuwbwIIk5mcTAxTFlIx\/70nKOjjfiRhkMANkQCllOFbyeboAz\/tvmf29VY6dRzTLSQdYJBxzxC6fKLqZDAwh5aHgyTM89UdIiJkEHiudz2pjewnxKI0N5RqYXnvMGQbxvA65OfFS6tVJLm1XunEw4h2UGWg6tSzesO2Dc1o+SPWH9d3aUO19GpXbdLS\/ozdzIEiDAOAUuqV9NR2jB1TViMHHYqDWve1jtGfHWldS0jEbNG8aFTtqfWc7\/AHHtdiT0nEmXYuIIylIaNM5VOBB\/MYHgsqEspc5jRne7APmovM6p4keSVlUjDRqOI7FPRP3T2t8x3oLBacIugjbJ7McEesN\/6xw\/UJDZ39UkawJHaFHq79SDbyJykKFZtQXgPZdBHsnPCMV9Bq\/6lU6dNrGAvLWgYkuEx+6ANsn4V8rTtpuOTSdwK5zjftuMq9PXWz0ntFrJJqc20RLTUa1gGV7Jt7VAErmuq06TW1L7nm8QObFwBzbrpv1BPvZXOK5Ys7wz2SLx04YAbdp7krw8gNc8Q3IFwwmJwB2DsTicra7Vy7Uc4uaynTJJMtaC7HU503f3YXOrVnON5zi463Ek9pTc03S9vCT8kFrOseDf1VpFQV1E5\/C7wS9D7x4gK2zPbeADcwRiTqOpWxnRKt54dRvYT4lAtLtEDc1o+SCtoJyEqwWeofcd2FBtT+ue1VueTmSURrs9mfi1wADhpLRiMsCeHFZzSjNzRxnwBVYK2Mr3KjKwAPvQcrwwI7ceKtlM9xvW7AfnCAGa3HgB8yuvS5Zs89KyUw2Bi0MLhEycWgE5dmlVO5WpEz6rTBBcRF27iCACLmIEg46QNylrTm3mdU\/i8grKdZp6JaI0El2B7cv0XSp8r0S6XWZl0NfDRdi867raIHRzxOOCY8t0DnZKegTIN0aYF0ePYllM1teRRo4AGa2F0dZmtYPWH6+zDwWu12ttVrWBt0sdULRgRDyCGDcBCx06Lney1x3AnwS6KQarjmSeJSrQLBV6hHxQ380IFjOl9Mb3g\/llTlBxlW14Iuu4HSPMfWxK9hBj\/B2ha6fJ0+\/PwseeEkAThktFCxNxab7oxiGt33ZccdY3bFPyYrwlykLrO5Oa0joSHCWk1MDpu9FvtRo2FS+jSaDjRnGMS7Ea5d8vnGfywvCXIlXNdezBJ6wEniNPim9dfout3Mb4wodbap\/5HcCR4LdylQc8n1v+txGgwY7Sl9Tfput3vYO6VUKx0mZznGd8qebB9nPq+R07k7TpZ6u0Z1WDded4NhAbSBnnHT91nzLh4LOoSp+16b6lSzkDo1L04uloBGstAz4ql8DENBGuXHtxEcQsyZjyMQYVjpJ7Pzx1N\/CPmj1h\/WI3YeCLzTngdYy4jRwSvpkbtYyVRIrOzvHtU86Oq3vHcDCqRKFLfWn9Yjdh4JHVXHNxPEpFbZWy4TkOkdzRJ8FFNasCG9UAcc3d5KpUklxJzJM8SnFmqdR3YgrQrfVnabo3ub5o5kaajeF4+AQVK2y+23eB24Iu0+u47m+ZT0n0w4GHHEZkDTuQZyoWupaGAmKLczmXn5hL667Q2mNzG+JBWbn6WmcK1lkqHKm8\/ulO7lCt1yN2HgqX1nHNxO8k+KdlQv8AUKmkBvxOa3xKsZZcCDUpjSIcXZZ+yDo8FhUseQQRoTsaOapDOqT8LD\/UQj7Af9h\/C3zVVZoBwyOI3H6jgq0r+jTz1IZUp+J7j+WFLbWBlSpj92T2vvR2LKhKhbdWnbWAe27TFxrWaoBugbcirbRygx0kNe6CMHPdlpMAxHhguKmY8gyFnhC8pbX29oi7TaYgw8A9LTERgdXZCHcrVutr78Yx1aDmslRo9oZHuOpVq8Mfo5y0OtlQkm8ZcZMYSdcDSq31nHNxMayTnnmq5TNYTkCdwK1UM3JqdSNoOY0HyO1D2YSMR3jYUcw7SI3kDxTMbdxvNGzMEajdBCqKlC0upsOIccMwBltEkSPBVSzU47yB8kFalPzo0MHGT80c+7RA3AD5IHY69g4E\/eAkjfrUvsjxow15DvyVTqzjm49pQyoRlx1HellG5rW5o4z4Si63rdg84RdDvZwOrXuJ8CqyEFnQ1OPED5FSyvHstHEkzvxg9ipQllNIrA6GtOxojwkKYq63HccPFZUSllLufGim3jJ8SradpcGOPREkNENA2nRsHasatqmA1uy9xd+gCllJNqqdd3aq3OJzKVCWtBCEKCUSoQqLbR7Tt58VWrLT7R2x3gJW0nHJp7CgRSnNB2mBvIHzRzY0vHCT8kCITwzW47gB3kovM6pO93kAgkYt2t\/Kf1\/Mq1dRrgH2WxkcCcDnmSofVe0kTEagB4IEbTccmk7gU3MO0wN5A8Skc8nMk7ylQW80NL28JPgEXWdYncPMqpCWNFOqwe6SDnJ8hmoqOAODWxmDiZHEqhWUnA9E5aDqPlrS0pPPu0GNwA8AldUcc3E7ySle0gwVCKFKhCgZriDIwKsuh2Qh2rQd23YqUSrZSUK28HZmHa9B37dv+VU5pBg4FAIUIQSrBVnB2O33h5jYlbRccmnsU8ydJaN7h4BAPpxiMRrHz1FIrWEN9\/sBPbehOObOQM6iQAd2cbpRLZ0Kxz4wuAHaCT2EqOfds\/C3yRSU2yQNZhNVdLiduG7QoQgkUX9U9hjtU8ydJaN7h8ihCUljm26XjgCfkEdDW48APmVCFFSHs6va7yARz2prRwnxlCEVZXrvwxI6LcsNA1KhzicyTvQhJSEIQhFCEIQCtfi0HV0T\/T5cFCERWhCEUIQhAIQhBc3pCPeGW0at+pUoQiBCEIpm0nHJp7E3MnSWje4fLFCFaSxcbpd2AnxhWipTMBwcYydgI2ECcEIQI910+w3vPESYS8+7XG4AeCEIEc4nMk71CEKKEIQgsbV0OxHeNx+Snmhoc3iYPYhCsI\/\/2Q==\" alt=\"El Hubble capta una rara supernova multiplicada por una \u00ablupa\u00bb del ...\" width=\"323\" height=\"181\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Recientemente se ha repetido este escenario. Nuevas observaciones de alcance y precisi\u00f3n sin precedentes, posibilitadas por el telescopio espacial <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a> trabajando en cooperaci\u00f3n con telescopios sensibles en tierra, han detectado supernovas en galaxias muy lejanas. Su pauta de brillo y atenuaci\u00f3n caracter\u00edstica permite deducir su distancia a partir de su brillo aparente. Y, sorprendentemente, resulta que est\u00e1n alej\u00e1ndose de nosotros mucho m\u00e1s r\u00e1pido de lo que cualquiera esperaba. La expansi\u00f3n del universo ha pasado de ser un estado de deceleraci\u00f3n a uno de aceleraci\u00f3n. Estas observaciones implican la existencia de una constante cosmol\u00f3gica positiva (\u039b<sup>+<\/sup>). Si expresamos su valor num\u00e9rico como n\u00famero puro adimensional medido en unidades del cuadrado de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>, entonces obtenemos un n\u00famero muy pr\u00f3ximo a<\/p>\n<p style=\"text-align: justify;\"><strong>10<sup>-120<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">Nunca se ha encontrado un n\u00famero m\u00e1s peque\u00f1o en una investigaci\u00f3n f\u00edsica real. Podemos decir que es el m\u00e1s grande de los peque\u00f1os n\u00fameros.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2008\/03\/dibujo13mar2008aceleracion.jpg\" alt=\"\" width=\"352\" height=\"353\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Hablar del Universo en todo su conjunto\u2026, no es nada f\u00e1cil. Podemos hablar de parcelas, de elementos por separado y tambi\u00e9n de sucesos, objetos y de la mec\u00e1nica celeste de manera individualizada para tratar de comprenderlos mejor y, m\u00e1s tarde, juntarlos para tener una perspectiva de su conjunto que\u2026 No siempre podemos llegar a comprender. \u00a1Es tanto lo que esas constantes nos quieren decir! que comprenderlas y entenderlo todo\u2026, nos llevar\u00e1 alg\u00fan tiempo.<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 vamos a hacer con todos estos grandes n\u00fameros? \u00bfHay algo c\u00f3smicamente significativo en 10<sup>40<\/sup> y sus cuadrados y cubos?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/7\/78\/Hermann_Weyl_ETH-Bib_Portr_00890.jpg\" alt=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/7\/78\/Hermann_Weyl_ETH-Bib_Portr_00890.jpg\" width=\"424\" height=\"440\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 <strong>\u00a0 \u00a0 \u00a0 \u00a0 Hermann Weyl<\/strong><\/p>\n<p style=\"text-align: justify;\">La aparici\u00f3n de algunos de estos grandes n\u00fameros ha sido una fuente de sorpresas desde que fue advertida por vez primera por Hermann Weyl en 1.919. Eddington hab\u00eda tratado de construir una teor\u00eda que hiciera comprensible su aparici\u00f3n, pero no logr\u00f3 convencer a un n\u00famero significativo de cosm\u00f3logos de que estaba en la v\u00eda correcta. Pero s\u00ed convenci\u00f3 a la gente de que hab\u00eda algo que necesitaba explicaci\u00f3n. De forma inesperada, fue precisamente uno de sus famosos vecinos de Cambridge quien escribi\u00f3 a la revista Nature la carta que consigui\u00f3 avivar el inter\u00e9s por el problema con una idea que sigue siendo una posibilidad viable incluso hoy.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcS9X1nkpQAzsQUsX3Djl5eyC413oOjMYQYl0FkHLWkrHk6t005YfQ\" alt=\"\" width=\"262\" height=\"192\" data-width=\"262\" data-height=\"192\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Paul Dirac<\/strong><\/p>\n<p style=\"text-align: justify;\">Paul Dirac ocup\u00f3 la C\u00e1tedra Lucasiana de matem\u00e1ticas en Cambridge durante parte del tiempo en que Eddington estuvo viviendo en los observatorios. Las historias que se cuentan de Paul Dirac dejan muy claro que era un tipo con un car\u00e1cter peculiar, y ejerc\u00eda de matem\u00e1tico las 24 h. del d\u00eda. Se pudo saber que su inesperada incursi\u00f3n en los grandes n\u00fameros fue escrita durante su viaje de novios (Luna de miel), en febrero de 1937.<\/p>\n<p style=\"text-align: justify;\">Aunque no muy convencido de las explicaciones de Eddington, escribi\u00f3 que era muy poco probable que n\u00fameros adimensionales muy grandes, que toman valores como 10<sup>40 <\/sup>y 10<sup>80<\/sup>, sean accidentes independientes y no relacionados: debe existir alguna f\u00f3rmula matem\u00e1tica no descubierta que liga las cantidades implicadas. Deben ser consecuencias m\u00e1s que coincidencias.<\/p>\n<p style=\"text-align: justify;\">Esta es la hip\u00f3tesis de los grandes n\u00fameros seg\u00fan Dirac:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><em>\u201cDos cualesquiera de los n\u00fameros adimensionales muy grandes que ocurren en la naturaleza est\u00e1n conectados por una sencilla relaci\u00f3n matem\u00e1tica, en la que los coeficientes son del orden de la unidad\u201d.<\/em><\/p>\n<p><img decoding=\"async\" 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hAXNA2MJnzEVTSmPjR9mAYD2FgCRoiwQsTkzYkAEIjcoSmgjrQTEMuKCfNBXJQbsstt0wQCJbJKceyEAdeMo4gC3E6KBIiBnl44oknQlvC2ASRwJ4NYsbYR35kQj7GReQnTB4ID5pm+sCSHIQL7Y8csorcMD6zvI4GBmLC+McL5tZbbx1jJnIwBqIZJx\/kBgIJVrzwQXggOJxOztlMaMF5YUUDpLFS7RavFW+\/+RAwualyT\/SPzGAw55xzppNPPjlUvLxJLL300vHAUJwHEfIA6UC9ykOy0korlc75UBO8NYkgnX766WnZZZeNB1\/pkBviUafyFjT99NPHAET6iSeeWCI3DCYLLrhgPPCkafDj4Ydk9evXr4OBMMtqyMeglzvqgURJJtLos\/qd53XYCBiB7kVAWgIm+t\/85jexpKIWWaJBm8DHT3FM3uzkY2yShphl87vuuivGHYgLRAUtDuMCEzsvWyyVM5HzYgQ5QKNBOcgI4w8vXtixsGyea45Z+oJEscyD1oa6aReZkA3CAsHBnhCHBgSSACHDQXrQ5ECGMI5mWYg05ENDhBE64yYaZ\/rAGEsfqAd5ISq0JYzQ3AwdOjTq46UPssKyFNofxmmICe1DZKQt4qUT4sOSGj42jpAmlukhS2iWwAA5IV30SWTN42Lcxpb6Y3JT4Xbl\/8w8cLPPPnsMLGeffXYYEPMA6h8flg\/54a2K5R80LhCZosPgmAeSNxZIzKyzzhoPsfKJ3GhQYfCZccYZY8DBaFmaGwYIyE1Rc8MgseSSS4bhX75LCnKDXDzMuaOeeeaZpwO5ydMdNgJGoDEI5OMNdiFMuGg30Fyg\/YCUoF2BoPAciySwMaBPnz5BAiAfaCjQSLBExTjDmMRLDJobbHmYzJm4GYvQzkA0sKXBZgeNDEtP2PbxgoRGRI40CBf+wIED04UXXhh189KF9giSxaYKlWH8Oemkk6I+2oA4sBSG5gTygY88yIDNIAQEEoNc9JF60QwhO+mMf4xjGnN5AUQO+gsZY8xl3ETbA6kBs0022STIEnEsOVEP5BBiCBli3CaOshBKyBZp1Mc1BAx7Hjm\/9AmJ1vBNbqrcJ\/0z80\/PshTEBgJR3G7IQwCp4C2It4\/\/+7\/\/izeRvGoGLAYrdiuhKeFBx\/bmd7\/7XWltm\/Vs1MWoZnEYBG611VbxRWcMDHnzwPHAL7DAAjFgRcR\/\/2A4N9tss8VbSR7P4MJXoRkQceoXgyTLUrnmRuUYRKQRUpx9I2AEug+BnOAweWNTBwGApLCkg2MMYEKGZDAW8cKDlgPNCpM\/yyzE8UyjXYE8MFGjuUHDwlITSzfkg1CgzWUpnJcxtBeUgxxBhvQyRbtM+oxdaD0YR5ANLQ9jiLQtEDA0KnKMeZRhWYgXN+x2WPKifrQw\/FhyYixEPgycGcMYr8jDD+IE2WCpSkbU1I8Gif5CqmgXGx36Rp3IhZz0E5LDeEk82iGIG1od4iF6aIZoh7GZNlja4po+oYXXS6LGTPnqo\/3mRcDkpo57w9sTmhkGg3IOgz3IDQMQqtENN9ww\/exnPyupaCnDgMTDiNMDwsAy11xzxcNLPAMDhny51oc611hjjTTNNNOkUaNGRXkeeDQ3qIflGJhYs15hhRVK28yVxoCFPGibckc9LEsV+8VbFktsekvKyzhsBIxA1yMgYqOxQS2wDKM0xRXzEF\/uRYTxAk0MGp+iK9ZRrjxxyqd0XRfrU7pkKeYrXpMPUoJ8WspSneRV\/lwGpasNfOWrFs7LVQpXazNPq1Te8c2HgMlNhXuih0ZbryeeeOJQl2oHktJ5O0HVOe2008ZbFvG8fbBVHKNh3gAYZNZff\/14g1E5muXNaNJJJ02rr756bEVExYyhMm9rGBbK8VYDwaEetEaoWaeYYopY84aw8BbGEtZmm21W2gqushgAogJmKzvlIF843lC4nmyyyUL9C9HhDYc3G9S0EJ5cVtVn3wgYga5HQM9a7ius1spN9MU8yovP+IJdDFoKHHnL1ZGXKYZFWtSO6ijmI15pKpPnUXoeh6YE+fArOcrlrlw9eXoxXCxPeh6Xh4tp+TX5yvWr2J6vmwcBk5sa9wLVL2pKjO5Ql0o9rH90VK2oXjF+Q10rUsIDi9Ea6lDUw+x2Il0GcTSLZT5LWqz9MgBBVFCPkg9SlTsIDtoZjAMhHpxNwxIW6mFsb1DFosqW00NLHHKTn3KQM9IwIOQaGdEWUQ9qWoyjWe9GXWtnBIxAYxDQ80prhPkxxuTxSmMMIU0\/5c0lJY1lHp53XmiUp1x9lFNdqoNr8vJjaUbhPC95dK10fMWTxrV85VEZXtQYh1guU77IXMBA9eXl8zpVJo\/L5c\/LqR3FFa\/VVrk6lTdPc7h5ETC5qXJv+EfPyQhZNbDo4Sg+DMUHgOu8DqXr4VPziueasK7L5VOa8ub1S0biVE+en\/qKdVKGONUXAf8xAkagRxDQc4vWlRcdbE0gKSwXV3quEZQXMZagiuMBaaqTMHWxNZsXMeLzMUH58OXKhTWG5GlqBx+NNraDIkZ5GmGNN4TleKGij5CeXA6Fyaf2FCc\/TyOc9ymXNQ8LJ2GqOvI2FCdfaVzbNTcCJjc17g\/\/zHoQ9Y+tB4SiilM1ta4pm5dXudxXOj4urzMP52WUT2V1rQdYefPyCstXHvtGwAg0HgE9h\/LZqYNBMEvbGMhityfNcFE6nnMMbzEulhFsMY+u2VWENlpL1Iov5yOL5CmXrjEK+zzJhjaG3VTF3Znlyudx2N6wNM6SeS0nmXL5COfjH3VIvjyf4kjPyxDOXX6tfHm6w82NgMnNt7w\/\/NPnD0E91XU2f7k6621XbVXLXy2tXNuOMwJGoOsRyJ9DtBec0cImAXZLsUyNxgUCwdI0Wh20IyIy7B7ibCy0PNSDFod8ECTKkp\/ypKkulSUP6VxDkshHnDQalGFJHFtC8rGMxI4jlWcDBEdbaHcVu4zY1s0GCeqARFEfpAe5IC\/Iq2Uz4nGSSwRFZSQXO66QjTrJI5KCfDh8xUVEJ\/6ojk4UcdYmR8DkpslvkMUzAkagdyDApI1jeQYbOjQ1nNXCURQY\/MsWbr\/99otzX\/DJA4nBXg5NCVutIRDs4MSWDps+7P3YMYndIFobtpFjWwd5YJMC5bAbxE6QNHZhsrFAZ9YgE2SGg\/047gL5sNejHRz52MyAnNgksguU8tgCoo3h3Bk+3MuWb9rFVpDzvji7BntAwmim0FARR\/3YI0KQ2KaOXOysYqMF5+BILhGS3Fc4BPOfXo2AyU2vvv3uvBEwAs2CABMzmhmIA8s6aGY4yI6jKNhswBlaaDnYPs0GAM7dYqMA2hRsc9i80L9\/\/9CUQGQ4+4UdmJyVxSF97EyCeLB5YfDgwXHuC2QC4sKpvNi74HMeDMSJw\/bkkIvNB5zaCwGCbIiMUR\/fc0Kzw3IXeSAlyA5JgaCxZMbmBogOR2JAVEjXji76x5k1nFiMzDq3Bnk424cNFZAn+oWWKHciNPjIpOs8j8O9DwGTm953z91jI2AEmgwBTcgs1bDzEk0LjlN\/IRtM8kzsLFdBciAXEBU0IZAGwhAEvv+EJgfSAtFAI8KJv9TPcRFohFhGQluCfQufcNB5VhAYtCQQCU7wRVOUO7Q22ABxKB\/LSnLIdvDBB0dbaIkoh8YG0gNx4qA+lthw7AxFVspAllhmol9ooCAxECPIHf2mHzjkom1InghWJPz3D33Tb0KXpfL6HG4PBExu2uM+uhdGwAi0MAJMzrIjYUkH0sEREmhp0MhACAhDZDhXi6UjTh5GY8KSFdoZtDccIMpOKMgG2hOIUd++fWO5CE0JyzoQI74DBVmgHQgSSz0sB6E5YYkKjRCkCDsYOWxtIFakiRCR9uKLL8anGNC8oJXh0w9oXyArEJz11lsv2qQuykPcIFZ8BgJtETKwnCbtFOd28dkIiBLyQ9AgQGiSIH4QHGRlGQtbILCTFsmaG90t+yY3\/h8wAkbACPQwAkzQcmhF0GCw\/ILdDFoLTgxH2wIZwJ6Ga5Z60NCw5RptCTYtXGOADLHBwBhNDBobPp9AGnYsEAZsYFiqIp3vWPGpArRCkBLy8c0mSA5LXrmjDTRCOMmMtoldWhAubG44HBSSRN3IhhYIooYmhv4gN4SMfrBsRTuQHeTmnC\/IDMQLIgSBoxz9hdxAzohjyztySIOELPrl8jrcexEwuem99949NwJGoEkRQIuDpgNNBGGWZvhxze4h\/YjDEQ85IS9pyku8wtp1RByal5ycUFaOMGX4UR8OAoN9DFoktCa4nEyoHeIJY2yssmqf\/JKbPAp3Ri7lxade9SEE8h8jkCFgcpOB4aARMAJGwAj8DwGRB7Q8aHjQsOCIF3lRnv+VcsgI9DwCJjc9fw8sgREwAkagaRCArOgnodAiYYisTzkoXb7y2TcCzYKAyU2z3AnLYQSMgBFoIgQgLjj5Eg2NDctKIjbFdOWzbwR6EgGTm55E320bASNgBJoYgXzpCUKjn+JFcpq4CxatlyJgctNLb7y7bQSMgBGohEBRK6NrSA1h+dbaVELQ8T2NgMlNT98Bt28EjIARMAJGwAh0KQImN10KpyszAkbACBgBI9PfrfkAACAASURBVGAEehoBk5uevgNu3wgYASNgBIyAEehSBExuuhROV2YEjIARMAJGwAj0NAImNz19B9y+ETACRsAIGAEj0KUImNx0KZyuzAgYASNgBIyAEehpBExuevoOuH0jYASMgBEwAkagSxEwuelSOF2ZETACRsAIGAEj0NMImNz09B1w+0bACBgBI2AEjECXImBy06VwujIjYASMgBEwAkagpxEwuenpO+D2jYARMAJGwAgYgS5FwOSmS+F0ZUbACBgBI2AEjEBPI2By09N3wO0bASNgBIyAETACXYqAyU2XwunKjIARMAJGwAgYgZ5GwOSmp++A2zcCRsAIGAE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alt=\"\" \/><\/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=\"La magia del n\u00famero 137 \u2013 Blog de Unicoos\" width=\"459\" height=\"257\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\"><strong>Alfa (\u03b1) la Constante de estructura fina, el n\u00famero puro y adimensional 137<\/strong><\/p>\n<p style=\"text-align: justify;\">El Nobel <strong>Le\u00f3n Lederman<\/strong> (Director del CERN muchos a\u00f1os), dec\u00eda:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Todos los f\u00edsicos del mundo deber\u00edan tener en el lugar m\u00e1s destacado de sus casas, un marco con el n\u00famero 137. El motivo de tan conveniente obligaci\u00f3n, ser\u00eda recordarles, cada vez que lo vieran, lo poco que sabemos.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Nos puede parecer mentira pero\u2026 Los verdaderos grandes n\u00fameros est\u00e1n en \u00a1La Mente!<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/_66UtdWb9dU0\/TE9p4M1btQI\/AAAAAAAAAnA\/lwgEg3-r0kc\/s1600\/lhc-particulas.jpg\" alt=\"\" width=\"459\" height=\"309\" \/><\/p>\n<p style=\"text-align: justify;\">Los grandes n\u00fameros de que se val\u00eda Dirac para formular esta atrevida hip\u00f3tesis sal\u00edan del trabajo de Eddington y eran tres:<\/p>\n<p style=\"text-align: justify;\">N<sub>1<\/sub> = (tama\u00f1o del universo observable) <strong>\/<\/strong> (radio del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/08\/16\/%C2%A1la-fisica\/#\">electr\u00f3n<\/a>)<\/p>\n<p style=\"text-align: justify;\"><strong>= ct (e<sup>2<\/sup>\/m<sub>e<\/sub>c<sup>2<\/sup>) \u2248 10<sup>40<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">N<sub>2<\/sub> = Raz\u00f3n <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a>-a-gravitatoria entre <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y electr\u00f3n<\/p>\n<p style=\"text-align: justify;\"><strong>= e<sup>2<\/sup>\/Gm<sub>e <\/sub>m<sub>p<\/sub> \u2248 10<sup>40<\/sup><\/strong><\/p>\n<p style=\"text-align: justify;\">N = n\u00famero de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/08\/16\/%C2%A1la-fisica\/#\">protones<\/a> en el universo observable<\/p>\n<p style=\"text-align: justify;\"><strong>= c<sup>3<\/sup>t\/Gm<sub>p<\/sub> \u2248 10<sup>80<\/sup><\/strong><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Aqu\u00ed t es la edad actual del universo, m<sub>e<\/sub> es la masa de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/08\/16\/%C2%A1la-fisica\/#\">electr\u00f3n<\/a>, m<sub>p<\/sub> es la masa de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, G la constante de gravitaci\u00f3n, c la velocidad de la luz y e la carga del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/08\/16\/%C2%A1la-fisica\/#\">electr\u00f3n<\/a>.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"es el conjunto de todo lo que existe,lo que esta cerca y a ...\" width=\"326\" height=\"183\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRkkHH55vJ2lWGB7Cb4NLw6AzmhMaE1r750vALXKjxyMcWtt7fr&amp;usqp=CAU\" alt=\"Boletines - Marzo 2014 | BOLETIN ENCIENDE - CHISPAS DE LA CIENCIA ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Constantes universales : Blog de Emilio Silvera V.\" width=\"326\" height=\"176\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0 El Universo es todo lo que existe: Materia, Tiempo y Espacio inmersos en un oc\u00e9ano de fuerzas y constantes<\/p>\n<p style=\"text-align: justify;\">Seg\u00fan la hip\u00f3tesis de Dirac, los n\u00fameros <em>N<sub>1<\/sub>, N<sub>2<\/sub><\/em>y raizN eran realmente iguales salvo peque\u00f1os factores num\u00e9ricos del orden de la unidad. Con esto quer\u00eda decir que debe haber leyes de la naturaleza que exijan f\u00f3rmulas como N<sub>1<\/sub> = N<sub>2<\/sub>, o incluso N<sub>1<\/sub> = 2N<sub>2.<\/sub> Un n\u00famero como 2 \u00f3 3, no terriblemente diferente de 1 est\u00e1 permitido porque es mucho m\u00e1s peque\u00f1o que los grandes n\u00fameros implicados en la f\u00f3rmula; esto es lo que \u00e9l quer\u00eda decir por \u201ccoeficientes\u2026.\u00a0 del orden de la unidad\u201d.<\/p>\n<p style=\"text-align: justify;\">Esta hip\u00f3tesis de igualdad entre grandes n\u00fameros no era en s\u00ed misma original de Dirac. Eddington y otros hab\u00edan escrito antes relaciones muy semejantes, pero Eddington no hab\u00eda distinguido entre el n\u00famero de part\u00edculas del universo observable, que se define como una esfera centrada en nosotros con un radio igual a la velocidad de la luz multiplicada por la edad actual del universo, o lo que es lo mismo:<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"PERCEPCI\u00d3N ESPACIO TEMPORAL\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Curvatura del espacio-tiempo - Wikipedia, la enciclopedia libre\" width=\"360\" height=\"193\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Espacio-tiempo - Wikipedia, la enciclopedia libre\" width=\"380\" height=\"190\" \/><img decoding=\"async\" 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\" alt=\"Astrof\u00edsica y F\u00edsica: Teor\u00eda de Einstein del espacio-tiempo curvado\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La trayectoria del llamado Universo Observable (y del cual somos su centro al recorrer su geod\u00e9sica en la geometr\u00eda espacio-temporal) tiene la forma perimetral de una gota (forma de media lemniscata; cosa curiosa, lemniscata: figura curva \u221e usada como el s\u00edmbolo de infinito \u00bf?) que al girarla 45 \u00b0 y desarrollar un cuerpo de revoluci\u00f3n, se obtienen dos campos toroidales cual si fuesen im\u00e1genes antag\u00f3nicas (una reflejada) de una fuente (surtidor \u2013 sumidero cada uno), correspondiendo uno al campo material y el otro al antimaterial.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"poderes unidos - trayectoria del universo observable\" src=\"http:\/\/poderesunidos.files.wordpress.com\/2009\/10\/poderes-unidos-trayectoria-del-universo-observable.gif?w=188&amp;h=171\" alt=\"poderes unidos - trayectoria del universo observable\" width=\"188\" height=\"171\" \/> <img decoding=\"async\" loading=\"lazy\" title=\"poderes unidos - trayectoria del universo observable_02\" src=\"http:\/\/poderesunidos.files.wordpress.com\/2009\/10\/poderes-unidos-trayectoria-del-universo-observable_02.gif?w=190&amp;h=171\" alt=\"poderes unidos - trayectoria del universo observable_02\" width=\"190\" height=\"171\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0<strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Trayectoria del Universo observable.<\/strong><\/p>\n<p style=\"text-align: justify;\">Lo est\u00e1n ocupando en su totalidad, se retroalimentan a s\u00ed mismos en la Hiper<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a> (punto de contacto de los dos campos, principio y fin de ambos flujos donde reacciona la materia y la antimateria con la finalidad de mantener separados ambos universos con el adicional resultado de impulsar nuevamente a los fluidos universales de ambos campos a recorrer la finita trayectoria cerrada (geod\u00e9sica) siendo el motor propulsor universal de dos vol\u00famenes din\u00e1micos, finitos pero continuos).<\/p>\n<p style=\"text-align: justify;\"><strong>Universo observable: R = 300.000 \u00d7 13.500.000.000<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/4\/4f\/Observable_Universe_Logarithmic_Map_%28horizontal_layout_spanish_annotations%29.png\/2250px-Observable_Universe_Logarithmic_Map_%28horizontal_layout_spanish_annotations%29.png\" alt=\"\" width=\"663\" height=\"163\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\" align=\"center\">La propuesta de Dirac provoc\u00f3 un revuelo entre un grupo de cient\u00edficos vociferantes que inundaron las p\u00e1ginas de las revistas especializadas de cartas y art\u00edculos a favor y en contra. Dirac, mientras tanto, manten\u00eda su calma y sus tranquilas costumbres, pero escribi\u00f3 sobre su creencia en los grandes n\u00fameros cuya importancia encerraba la comprensi\u00f3n del universo con palabras que podr\u00edan haber sido de Eddington, pues reflejan muy estrechamente la filosof\u00eda de la fracasada \u201cteor\u00eda fundamental\u201d.<\/p>\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Atenci\u00f3n! El Universo observable ahora es m\u00e1s peque\u00f1o | Muy ...\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\" align=\"center\"><em>\u201c\u00bfNo cabr\u00eda la posibilidad de que todos los grandes sucesos presentes correspondan a propiedades de este Gran N\u00famero [10<sup>40<\/sup>] y, generalizando a\u00fan m\u00e1s, que la historia entera del universo corresponda a propiedades de la serie entera de los n\u00fameros naturales\u2026? Hay as\u00ed una posibilidad de que el viejo sue\u00f1o de los fil\u00f3sofos de conectar la naturaleza con las propiedades de los n\u00fameros enteros se realice alg\u00fan d\u00eda\u201d.<\/em><\/p>\n<p align=\"center\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/api.imapbuilder.net\/user\/image\/14486.jpg\" alt=\"\" width=\"650\" height=\"440\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando hablamos del Universo, de inmediato, surgen las pol\u00e9micas y los desacuerdos y las nuevas ideas y teor\u00edas modernas que quieren ir m\u00e1s all\u00e1 de lo que \u201cse sabe\u201d, nunca han gustado en los centros de poder de la Ciencia que ven peligrar sus estatus con ideas para ellos \u201cperegrinas\u201d y que, en realidad, vienen a se\u00f1alar nuevos posibles caminos para salir del atolladero o callej\u00f3n sin salida en el que actualmente estamos inmersos: Mec\u00e1nica cu\u00e1ntica y Relatividad que llevan cien a\u00f1os marcando la pauta en los \u201cmundos\u201d de \u00a0lo muy peque\u00f1o y de lo muy \u00a0grande sin que nada, las haya podido desplazar.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-ZywkQWR5VVs\/TdkyYARZSII\/AAAAAAAAACA\/vBSBq1YiA9E\/s1600\/Porcentaje%2BEnergiaOscura.jpg\" alt=\"Ciencia a la \u00faltima: Materia oscura y energia oscura (Adri\u00e1n Gil y ...\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Esto nos deja con un rid\u00edculo 4% para la materia Bari\u00f3nica que emite luz, y, hablan de todo ello como si realmente estuvieran seguros, cuando solo se trata de una hip\u00f3tesis, no se ha podido comprobar de manera fehaciente que existe, ni la energ\u00eda oscura ni la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.<\/strong><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Mientras tanto, continuamos hablando de materia y energ\u00eda oscura que delata la \u201coscuridad\u201d presente en nuestras mentes, creamos modelos incompletos en el que no sabemos incluir a todas las fuerzas y en las que (para cuadrar las cuentas), hemos metido con calzador y un poco a la fuerza, par\u00e1metros que no hemos sabido explicar (como el Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> en el Modelo Est\u00e1ndar que&#8230;, a pesar de todo \u00a1No est\u00e1 muy claro que est\u00e9 ah\u00ed!).\u00a0 Sin embargo y a pesar de todo, el conocimiento avanza, el saber del mundo aumenta poco a poco y, aunque despacio, el conocimiento no deja de avanzar y, esperemos que las ideas surjan y la imaginaci\u00f3n en la misma medida para que, alg\u00fan d\u00eda en el futuro, podamos decir que sabemos, aunque sea de manera aproximada, lo que el Universo es.<\/p>\n<p style=\"text-align: justify;\"><strong>Emilio Silvera V\u00e1zquez<\/strong><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F09%2F04%2F%25c2%25a1los-grandes-numeros-del-universo%2F&amp;title=%C2%A1Los+grandes+N%C3%BAmeros+del+Universo%21' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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