{"id":1609,"date":"2021-03-15T06:50:38","date_gmt":"2021-03-15T05:50:38","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=1609"},"modified":"2021-03-15T06:56:57","modified_gmt":"2021-03-15T05:56:57","slug":"hay-que-seguir-buscando-para-saber","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/03\/15\/hay-que-seguir-buscando-para-saber\/","title":{"rendered":"Hay que seguir buscando para saber"},"content":{"rendered":"<blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Karl Jaspers: \u201cVivimos en la imposibilidad de encontrar una forma adecuada  de vida\u201d | El vuelo de la lechuza\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><strong>&#8220;Karl Jaspers<\/strong>, <a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a>quiatra y\u00a0<strong>fil\u00f3sofo existencialista<\/strong>\u00a0alem\u00e1n, aplic\u00f3 su reflexi\u00f3n al drama humano y a sus problemas principales: la comunicaci\u00f3n, el sufrimiento, la culpabilidad o la muerte, y fue uno de los pensadores que conformaron el\u00a0<strong>existencialismo<\/strong>\u00a0y la fenomenolog\u00eda.&#8221;<\/p>\n<\/blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">El fil\u00f3sofo existencialista Kart Jaspers se sinti\u00f3 provocado por los escritos de Eddington a considerar el significado de nuestra existencia en un lugar particular en una \u00e9poca particular de la historia c\u00f3smica.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/imagessl0.casadellibro.com\/a\/l\/t5\/80\/9788416748280.jpg\" alt=\"ORIGEN Y META DE LA HISTORIA de KARL JASPERS | Casa del Libro\" \/><img decoding=\"async\" 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\" alt=\"Karl Jaspers: origen y meta de la Historia | Libertad | Georg Wilhelm  Friedrich Hegel\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">En su influyente libro &#8220;Origen y meta de la historia&#8221;, escrito en 1.949, poco despu\u00e9s de la muerte de Eddington, pregunta:<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQSqsSF-wDh0junDbFXA1P2ffFTS-CJonvkxA&amp;usqp=CAU\" alt=\"La humanidad del Planeta Tierra vista por un extraterrestre | viaje hacia  s\u00ed mismo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTzP1UzYaDtnKzLw1tWlXe7r8yErtnS_BkFUA&amp;usqp=CAU\" alt=\"La humanidad y el planeta Tierra, Ecolog\u00eda Imagen Vector de stock - Alamy\" \/><\/p>\n<blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\">&#8220;\u00bfPor qu\u00e9 vivimos y desarrollamos nuestra historia en este punto concreto del espacio infinito, en un min\u00fasculo grano de polvo en el universo, un rinc\u00f3n marginal? \u00bfPor qu\u00e9 precisamente ahora en el tiempo infinito? Estas son cuestiones cuya insolubilidad nos hace conscientes de un enigma.<\/p>\n<p style=\"text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\">\n<p style=\"text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSZIrYCoglrR06ZtzVgLjCXt16Q4rj5xxj1vQ&amp;usqp=CAU\" alt=\"Ha llegado el ser humano al l\u00edmite del conocimiento?\" \/><img decoding=\"async\" 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alt=\"Agrupaci\u00f3n gal\u00e1ctica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\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alt=\"Hubble capta una colecci\u00f3n de galaxias y c\u00famulos de estrellas que arrojan  luz sobre la materia oscura\" \/><img decoding=\"async\" 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\" alt=\"La v\u00eda l\u00e1ctea: Grupos y c\u00famulos de galaxias\" \/><img decoding=\"async\" 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\" alt=\"Evoluci\u00f3n de Galaxias en C\u00famulos | Instituto de Astrof\u00edsica de Canarias \u2022  IAC\" \/><\/p>\n<p style=\"text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\">\n<p style=\"text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\">\u00bfestamos solos ante tanta inmensidad?<\/p>\n<p style=\"text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\">\n<p style=\"text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\">El hecho fundamental de nuestra existencia es que parecemos estar aislados en el cosmos. Somos los \u00fanicos seres racionales capaces de expresarse en el silencio del universo. En la historia del Sistema Solar se ha dado en la Tierra, durante un periodo de tiempo infinitesimalmente corto, una situaci\u00f3n en la que los seres humanos evolucionan y adquieren conocimientos que incluye el ser conscientes de s\u00ed mismos y de existir&#8230; Dentro del Cosmos ilimitado, en un min\u00fasculo planeta, durante un min\u00fasculo periodo de tiempo de unos pocos milenios, algo ha tenido lugar como si este planeta fura lo que abarca todo, lo aut\u00e9ntico. Este es el lugar, una mota de polvo en la inmensidad del cosmos, en el que el ser ha despertado con el hombre&#8221;.<\/p>\n<\/blockquote>\n<p><!--more--><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/i.blogs.es\/ca6263\/aliens-01\/450_1000.jpg\" alt=\"Y si formamos parte de un gran zoo espacial y la Tierra es nuestra jaula?  Eso plantea la hip\u00f3tesis del zool\u00f3gico\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 A pesar de los muchos esc\u00e9pticos&#8230; \u00a1No creo que estemos solos!<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Hay aqu\u00ed algunas grandes hip\u00f3tesis sobre el car\u00e1cter \u00fanico de la vida humana en el universo (creo que equivocada). En cualquier caso se plantea la pregunta, aunque no se responde, de por qu\u00e9 estamos aqu\u00ed en el tiempo y lugar en que lo hacemos. Hemos visto que la cosmolog\u00eda moderna puede ofrecer algunas respuestas esclarecedoras a estas preguntas.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/elprofedefisica.naukas.com\/files\/2011\/06\/Correlacion-y-causalidad.png\" alt=\"Casualidad y causalidad (I) - El profe de F\u00edsica Arturo Quirantes\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Casualidad y causalidad<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">En mi anterior trabajo quedaron reflejadas todas las respuestas a estas preguntas. Nada sucede porque s\u00ed, todo es consecuencia directa de la causalidad. Cada suceso tiene su raz\u00f3n de ser en funci\u00f3n de unos hechos anteriores, de unas circunstancias, de unos fen\u00f3menos concretos que de no haberse producido, tampoco el tal suceso se habr\u00eda significado, simplemente no existir\u00eda.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/www.realcirculodelabradores.com\/wp-content\/uploads\/2019\/01\/conf-17ene-1.jpg\" alt=\"Real Circulo de Labradores | 17 de enero, conferencia 'La Tierra primitiva  y el origen de la vida'\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Con la vida en nuestro planeta, ocurri\u00f3 igual. Una atm\u00f3sfera primitiva evolucionada, la composici\u00f3n primigenia de los mares y oc\u00e9anos con sus compuestos, expuestos al bombardeo continuo de radiaci\u00f3n del espacio exterior que llegaba en ausencia de la capa de ozono, la temperatura ideal en relaci\u00f3n a la distancia del Sol a la Tierra y otra serie de circunstancias muy concretas, como la edad del Sistema Solar y los componentes con elementos complejos del planeta Tierra, hecho del material estelar evolucionado a partir de supernovas, todos estos elementos y circunstancias especiales en el espacio y en el tiempo, hicieron posible el nacimiento de esa primera c\u00e9lula que fue capaz de reproducirse a s\u00ed misma y que, miles de a\u00f1os despu\u00e9s, hizo posible que evolucionara hasta lo que hoy es el hombre que, a partir de materia inerte, se convirti\u00f3 en un ser pensante que ahora es capaz de exponer aqu\u00ed mismo estas cuestiones. \u00a1Es verdaderamente maravilloso!<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"La fuerza que acelera la expansi\u00f3n del universo cambia con el tiempo -  Departamento de F\u00edsica\" \/><img decoding=\"async\" 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\" alt=\"El Universo cambiante : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"El Universo cambiante : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Nada permanece y todo cambia con el inexorable transcurrir del Tiempo. Y la Entrop\u00eda&#8230;<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">El entorno cambiante en un universo en expansi\u00f3n como el nuestro, a medida que se enfr\u00eda y envejece (la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>) es posible que se formen \u00e1tomos, mol\u00e9culas, galaxias, estrellas, planetas y organismos vivos. En el futuro, las estrellas agotaran su combustible nuclear y morir\u00e1n todas. En funci\u00f3n de sus masas ser\u00e1n estrellas enanas blancas (como nuestro Sol), estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> (a partir de 1&#8217;5 masas sobre hasta 3 masas solares) y <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> a partir de 3 masas solares. Hay un recorrido de historia c\u00f3smica en el que nuestro tipo de evoluci\u00f3n biol\u00f3gica debe ocurrir bajo esas circunstancias especiales a las que antes me refer\u00ed.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00bfEl destino final?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/sy78jibo_V4DECaKKsSuLijt9E1sJQBfjIHN-ZuNuee9PnnrLjIXRI4AAXTJO41RjfPXKdok_NnPS7hCxsxUAj4BcCulNZyYzWIvly6eRw65aHbZnaMW4EbvMLZZ8A\" alt=\"Universo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">No podemos saber cu\u00e1ndo, pero s\u00ed tenemos una idea muy clara de c\u00f3mo ser\u00e1 dicho final. El universo es todo lo que existe, incluyendo el espacio, el tiempo y la materia. El estudio del universo es la cosmolog\u00eda, que distingue entre el Universo con &#8220;U&#8221; may\u00fascula, significando el cosmos y su contenido, y el universo con &#8220;u&#8221; min\u00fascula, que es normalmente un modelo matem\u00e1tico deducido de alguna teor\u00eda. El universo real est\u00e1 constituido en su mayor\u00eda por espacios aparentemente vac\u00edos, existiendo materia concentrada en galaxias formadas por estrellas y gas. El universo se est\u00e1 expandiendo, de manera que el espacio entre las galaxias est\u00e1 aumentando gradualmente, provocando un desplazamiento al rojo cosmol\u00f3gico en la luz procedente de los objetos distantes.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/estaticos.muyinteresante.es\/media\/cache\/1000x460_thumb\/uploads\/images\/article\/55365e3d066de9087b6a5c8c\/materia-oscura_0.jpg\" alt=\"El misterioso caso de la materia perdida | SurySur\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0Puede estar permeando todo el Universo y no sabemos lo que es, s\u00f3lo conjeturamos<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Existe una evidencia creciente de que el espacio est\u00e1 o puede estar lleno de una materia invisible, &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;, que puede constituir muchas veces la masa total de las galaxias visibles (materia bari\u00f3nica). Sabemos que el origen m\u00e1s probable del universo est\u00e1 en al teor\u00eda conocida como del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> que, a partir de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> de una densidad y energ\u00eda infinita, hace ahora unos 15 mil millones de a\u00f1os, surgi\u00f3 una inmensa bola de fuego que desde entonces no ha dejado de expandirse y enfriarse.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Un 14 de marzo de 1879, naci\u00f3 Albert Einstein, quien despu\u00e9s de ser un  estudiante lento -o gracias a ello- desarroll\u00f3 La teor\u00eda de la relatividad,  base \u2026 | Lab coat\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">&#8220;Un 14 de marzo de 1879, naci\u00f3 Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, quien despu\u00e9s de ser un estudiante lento -o gracias a ello- desarroll\u00f3 La teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, base para que los f\u00edsicos analizaran como una misma, la materia y la energ\u00eda, el espacio y el tiempo. \u00bfEn qu\u00e9 consiste su teor\u00eda? Las paradojas de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> sobre el tiempo y el espacio&#8230;&#8221;<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/www.quo.es\/wp-content\/uploads\/2019\/10\/big-bang-conceptual-image-royalty-free-illustration-639549057-1552638775.jpg\" alt=\"Qu\u00e9 pas\u00f3 antes del Big Bang? - Quo\" \/><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/64\/fb\/f6\/64fbf6ba974af40ff7f89bccb18602af.jpg\" alt=\"Nucleos\u00edntesis en el universo (cr\u00e9dito: NAOJ) | Subaru telescope, Universe,  Cosmic\" \/><\/p>\n<\/blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"http:\/\/eltamiz.com\/elcedazo\/wp-content\/uploads\/2017\/01\/EVOLUCION-BASE-UNIVERSO-1-SEG1.jpg\" alt=\"Biograf\u00eda del Universo 14: La nucleos\u00edntesis II | El Cedazo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">En el proceso, naci\u00f3 el tiempo y el espacio, surgieron las primeros <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que pudieron unirse para formar <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> que formaron los primeros n\u00facleos y, cuando estos n\u00facleos fueron rodeados por los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, nacieron los \u00e1tomos que evolucionando y junt\u00e1ndose hicieron posible la materia; todo ello, interaccionado por cuatro fuerzas fundamentales que, desde entonces, por la rotura de la simetr\u00eda original divididas en cuatro parcelas distintas, rigen el universo. La <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> responsable de mantener unidos los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>, la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>, responsable de la <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a> natural desintegrando elementos como el uranio, el electromagnetismo que es el responsable de todos los fen\u00f3menos el\u00e9ctricos y magn\u00e9ticos, y la fuerza de gravedad que mantiene unidos los planetas y las galaxias.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Cu\u00e1l puede ser el final del universo? | astrodid\u00e1ctica\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">En funci\u00f3n de la materia que contenga (Omega negro), podr\u00e1 ser de una u otra manera<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Pero hemos llegado a saber que el universo podr\u00e1 ser abierto o cerrado.\u00a0 Un universo que siempre se expande y tiene una vida infinita es abierto. Esto es un universo de Friedmann que postul\u00f3 que el nuestro ten\u00eda una densidad menor que la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Lo desconocido del universo: El universo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">El universo cerrado es el que es finito en tama\u00f1o, tiene una vida finita y en el que el espacio est\u00e1 curvado positivamente. Un universo de Friedman con la densidad mayor que la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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alt=\"El universo se expande entre un 5 y un 9 por ciento m\u00e1s r\u00e1pido de lo que se  cre\u00eda \u2022 Tendencias21\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">El universo en expansi\u00f3n es el que el espacio entre los objetos est\u00e1 aumentando continuamente. En el universo real, los objetos vecinos como los pares de galaxias pr\u00f3ximas entre s\u00ed no se separan debido a que su atracci\u00f3n gravitatoria mutua supera los efectos de la expansi\u00f3n cosmol\u00f3gica (el caso de la V\u00eda L\u00e1ctea y Andr\u00f3meda). No obstante, la distancia entre dos galaxias muy separadas, o entre dos c\u00famulos de galaxias, aumenta con el paso del tiempo y la expansi\u00f3n imparable del universo.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Si el universo se expande\u2026 nosotros nos expandimos \u00bfno? | Cuentos Cu\u00e1nticos\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">El universo real est\u00e1 en funci\u00f3n de la <strong style=\"mso-bidi-font-weight: normal;\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/strong> que es la densidad media de materia requerida para que la gravedad detenga la expansi\u00f3n del universo. Un universo con una densidad muy baja se expandir\u00e1 para siempre, mientras que uno con densidad muy alta colapsara finalmente. Un universo con exactamente la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>, alrededor de 10<sup>-29<\/sup>g\/cm<sup>3<\/sup>, es descrito por el modelo de universo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>-de Sitter, que se encuentra en la l\u00ednea divisoria de estos dos extremos. Pero la densidad media de materia que puede ser observada directamente en nuestro universo no representa la cantidad necesaria para generar la fuerza de gravedad que se observa en la velocidad de alejamiento de las galaxias, que necesita mucha m\u00e1s materia que la observada para generar esta fuerza gravitatoria, lo que nos da una prueba irrefutable de que ah\u00ed fuera, en el espacio entre galaxias, est\u00e1 oculta esa otra materia invisible, la &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;, que nadie sabe lo que es, c\u00f3mo se genera o de qu\u00e9 esta hecha. As\u00ed que, cuando seamos capaces de abrir esa puerta cerrada ante nuestras narices, podremos por fin saber la clase de universo que vivimos; si es plano, si es abierto e infinito, o si es un universo que, por su contenido enorme de materia es curvo y cerrado.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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BegEuRkyzLNK2gwpictiE7p2hkqNkZAkRItdbACv+33wLX9uH9zct3XCcscafJdyWCIrBKNg6EqaYtEkqRG6EBpe0hk+prVLkZlhbKfum77PMWaCnRc57A8DHZdSaJfyxMrT4+AKH0PvTJzc8LNIrKe0JhohJdFlIzJIiEuem90Fn79RGX7\/wQIdhd6vmdM2Tv0dvE\/jvgMNA776T0CKzb8DTUW+NhS0ec7AF4ArtRCTBnxCrcnz560o2ALok4YqDP1AbOdV8kGxVyvlB\/lJQHh9CbwW4i6rGz5VEDW+6ljlOEExMQeC1uuQNV\/m7pvvVvJ6abK+GOYOtHkBn1QapebILpo4pYedXNHV0LkKDDlHhVvygVTXcrewru0KHEa2gK0LPvt+dGmbDBMWtFvtztr\/t8EXSoJogisIrsCRG8QXLsGbhj6TdKBYVgKdmaUmyn0RYgdwtr+AT\/I8j3JCjK5VDyiZAvxKBVcw3wtKlECtc89K0J6vfgh8wT2bBoK+cWS46Bwt8Gn2sm8IqrRBx4UduVdl0dCd8E0FZBAnZpoOQA1Z5s\/AUxtWSDIgknxViskSikQIGDJs+L+CD5ulk5tMBDVA8hKSIVFyK3GYOaXPQhF+yNw9u1Jetc+WrcEHlErg\/oR\/tPmHVwT49LB2LYoqGIpdexxhDpsGFIefvgWfoqKiqp9FAHoWxdJQ4C5dqQHVgHovnlKAHQKcwE9SoXTYtOy57k74mBuVUs5KNAXrk4lrX0olmbGMXQY5DiEk8Us\/x6KWxTNWkl\/Dp6vUcFVhyOGrfFeZ+XpaWi6KySVSnMTmS0tUUTFJ+xThCj4pE123VFkeUjvPJCvPues3QkyuAxwaiGWiecwSYDUZDXPOLuRQj+0wpFvwQcNJU0MSQ6bkGSsNbGYIx1XIV2rZwMQFI+S+BrR6oaEPqRjGcQkniThgNMvNXUOH7UM4ZCpIgvYVTB++aTxUg9iTVLNOKPooAD7kKZKp0GU6YBd8geNCk86gRCdgIYldaoEhW+QOeQ5QVHEIIDBn+ymFBnw0R7ySlodxUkhe7BG5ji7vJFnSfZHdgaOVtVwJpcTzuTawosjMTVI24VOP\/aRIJQPbx0mgspQWlg41sLwcuv5bVXJwYt9pMArYMuYL8koGAX+K3iKrsjGFxvttvA86rxokJNTpDJXyZaAeKyhLSiC4Fma5KEq6HPIzrVy+bnU5a\/AZKESp7SYRBksznSSCrlDJJpOcIDMZ8HFVMSDw0CNqhkCoecRDoNcwqwmfcgmnR1TEzMogpopoEZOo0jIcgj0fI0+WI5MJYIcmCzh8E8JiiPUnyK9sQkQm\/m7a7NXjAjhom3u45dDn8VFjYb+KoLbONq3gC0QIiot4wjK5Kgo8YxCgIlqaE0nUdKZ7U6LTzCwROUZJUbwFbXfs2pKLJN3qvFOW24lPgARbYlKRpDLRMaU6uyRwOHLyIOTZChV8UwyBJE6rKOHjZ6VHMZZT+ep3w3e\/a1dqr1VW8IE7h7FbUJhmI9NEGqnHziEBegsb0DRkCMzaq92+KVH4qzFFQCYfi5tDB5FAE\/JBt81tE4YXaMXAqsk3g0slVj+QzSTQDeNGbPG\/poQxtDFTLPU\/BN\/j5Q\/ifTCo3lfoj4Av8Kw1tqe1QfQHwbcu+8Gn4rJqdVFd8GmChCSIGikElxJ8aI0osFlNU9AwjamgDeFSie8AJq1sVa0dPmEtsn0IGg+Hr2OxidpYPb0ffKJp37U+U9QFH8lC0TW00AmR6DiK6PChA4uhj0tbNGa+LM3kKUqMcFjlrApCsbnkbx0+Dr3AvxQRJcL8p4ou1brOO5c5NOET0P1HXSR\/FriJ9ZZaJwpWYKrDbBPZveCr2dRx27qoTuJCgC2LkmW\/Rbrpa5bNE5AZ8nJs+jKKbIdmKJFi37US33M8mzRjjzXaLBoyIqIrFEYFxA2RMJESFCkTIRELiMd3LZRu0mbRUE1oVRN4cYTSIHGoK9brBobHxBfdIXbCImSqDIpDORRsiI8EV1yr+F7wWTxPP2tbE9rN+zwHuWYYTxA1dSuLc+imIYfPAlqWAnxgSDRjVZwEwySNWHNqfY24ZEi2sJpYbgwMplSAQ5siMrypxLScXmu7VrttwifMEAHrDyT4Nh0k+6HHZ3Jq68rQRAtc2YodlIHiTLmGYjLFdyML3a18+V7wxVNQULalRzrhY0OAj4XpcaDjzMrwdQwVSESrMNEsfesbNAT4SqwXiT9MkshpLtVagw8MjhmGG0P9S5Tx8BuCFwfgy6pMoYa+Y6DahA+2\/ESJoDXrI7LvqoFeZPX1oBkpbkJtDPCVVa5MgDe74C5kDc1W3Xc\/+GZQxHGbl+mCr85sQvxDNU+w+LfAfbAv8YeeBZunFPk\/YHB8TAGir0kN370WdVzGugStQESqzoa6OrF0axIfK1fMsC7tkk52UMpG531r535oJUyP9aC0rv1QrVJy6fGZyswvWZU6gVWAnTjmHX0LjRaSJCSOtRZW7uf7jg2mt3aS38D7ApFQFKTDGBCWJBilU4p8TNUAMdOnUrFriV8DPq2wkZYC9S4CFGCq8Uk62\/IcqITiQ2cFsqAN0VwxhehexbaETLxWnV3wWVFCWpvSnkmsfR3nb4CPPuHpgwcRlyY52SXd8GlloQn+VZuHsy+71uB2wqe0wj1c7dWCZQ5Su1\/juGZI\/3W0uawXCdrHLaWYnY\/7d8InaqrGU411drNOPXK7xqyeq4EtAXoL47M\/ChL8+gQ4ce2JhS34FpnQxRKAlptUtO2bbIHPa+sa81ZVGoeG26d2wjc8nhOT4yaPUgVVGQoLaSrsgs9zUemETi4BdbKo61pBLoKtEd2AAdlwBdeIU0kUTZoZrhJJYWiZomij1Si6BZ9VP3lPiVevQalDe2n9YfyApNsrdVvga1sCrs0Hh+ZKaVPYCrU64QuO501\/7CA1ma+an1\/LxLWF9M2n0brgYxhIskhN4lOSMFmSgsAEakcw3D7z9KHoSVGoodx24KxIHGrEprgCVrdUsoJv6BSC7NK4kBxDqq58lgheStTKsIq7YWqkCNcTvCKKaKXaFnPy1SKfBny2kXD4VCdxBa6NJdBk2CA1fJGjSz4wdDhJsN1ENSocv2WBazwo6hCOa2gUjmJg+yDLOZWt17g+AD5Sr5CRTJLKaaLGRkJc\/uYBACWJM5J5rkaLKUJ5nCKD8tUzXiKnBcpb4KO6mjBpZqXMj52gsAuZppZLS8X0Da1QJuqdBy5BmwF8mWpi5K3RtAZ8l16EXSBPdwqLmG8ZERbuYsPLeFRlOXxVyTAlM2rRTEvtayQqrlRq1vobE7p9X3rNoYiut\/HYIV3w+ZUqckNjOXNCnGAjwTKARCakHJbsLnYVmhA5ifwIufyXXLjEDdHKx67B56LckFMrNTMDkLOjQHY0USB65DuCKM5UK3MBPh3gy1XwnvoaeWhkm6\/lxObw6UiRzcyVCx8BqZcrWnK3jGTzUpbtoZuZfBqrBPgMiC2F9dmETvh8ZGUSShJEVVW\/fgty\/IAUZ+fQMQV37KmaohLFVmMTqYSzU01iAvItJYAI2EOWxQcED37FMc9xWt6Kgq7BF6KKUMdKMx+LFFgvmiUo9GXtKs6YIx17olZSBAFZFehBSAzZWnm3Lesr7BDguwwqMguwGCV05rueQ6Ej2Ln01i8lHOfDFOdUtKcoVPK4pNF6sNoJX3o8uybq8fTuuG1osqL2Ge1O+Px9nt1gK20r+DivwZHgSVIVY0SGlK+ItBGfNjUVgmPfT\/j44nhUkyoL\/AVeFd2AT0kY8jUkTDBGw8picgRjg5UEfEUFMotY8CoCboTAQRP2+UJgK9XGowid8NlyIttqAvFnS72cCB\/nbRX+c7LNShu7bud9wvLZ5Mc\/n7NX0BaUnBC2rVp9MHw7QiupzUk8nja3tVkHbd6\/efdPWF0+JmGF1pKR9fds66b5Q9H1rmDYUp\/HwCds4L9+Rw+IOton+rpkP\/jqhFXbE6+dvM8VEzdSHeBRiVGp4G6Q6AJeQui4ci5ZrkuNiSobWMkT5jN365UiD4WPk3xpI5thrvWSB8DX+Qqh1f54xcf3Tlipb9si6858XyqFQIiJd6fOaCwgYeoxqRSQNkGubxZmQAqLAJ3W4ylKLSKl3cl6r5BJJCPqJJon8+QIS40AEcOWGCLxsZVWtmmmho9S11ZTx0drbxlswOdDCzKXoaKIiOEpssNnoCstqR+gI26MQI0QySloN81jiRlExamhlqHA9e4Nn32cSu0v3tyRbZaRa4fRDNkOhBeCLmUph69EhhIX2E0AtNTBGIhVGsuO0zTtNeIylSaB41c+JjIGhoMc7Ge2QScmlABe+W0QJwmmpSUrOhMpRmvv2mos0rhUHCZ6wEmogVnlWL7OrY+ZZgjfQGDSdDhVrrzc0iWsZUIilTSPMcYMp3ap7g\/fzIriVo\/bBV\/KhgYSiRMfS2FQDqHzksq88pA2Ra5nRaElO4CBa0P0gIr40t6asWgs0sAxCzPshTkMQc5QC1M9FM0EIpYc3YEBJVQtU4oAZHAxa6FrI9vs1g\/dE5YBxQ4cOHbJ4fPFUKxpMw\/onMBBCSV6oYYoEWfA2X3MYjcLDW1\/+K74ECDOtl7Z2p0yUFQKBNxkVKI1D4PuZttAlgPYq3hDQk1kIht7cNpQkwht+rg1+ESUocK+E1KMPf6IJIQPJZBn2XaVCS21a2Qnsi9MWKXqpilcoVDzlsFLY67jLbSoqIa2jhLfl10\/yPgLOUqJZ+8tQ3MrrF0qLpIZRpk3NQ1VD0TVTsH4mJCgveEz+cqRIm15o8Fv4H1KDED7nuWy1HO577M1wUQk9BGWmWbbDHm+ragMpWKACtFHE3Sf2234viBniIkmYshWPFtzZP64iy+5pODPMdWXS6oFBZAQ\/OqwkBmL4QQNC6k7N+m94OMrw5HY9tzTn0ObV1eu3ecfssqgPg1abov8\/oHwrRf+B8HnTZ1yK5\/7B8K3Lg+b6+DPPsx\/\/fLGn7BESJO2tXfBJ7ihrTiur4mhJ2sSNl2TT+8\/sCT0W+GLKCrmnDb45ZslftMKq4oJJa6CWI4pKRXq4BRVNHnE62+eBT7JgEHDsZBvmAKJGImQ4mAk06FLkJBgkwZCkiIq404r3AWfJgWPfa1MF3y5gHSahvXSlVKTZGyixM3\/0\/BdSq4VSqF9FSTeLJgy2ZzQAld2Di0rxsQ1mWNFpuEbnc\/07oCPZMR0Wl71ley4v07aXAQhYX6ZEpaKcSWnDF17IvEePKX6HPDd02ZSFnwJjkJwhoZJxEQkVVfIk00CYYhAjOke8BV3fGAomtlSjz9d2ymdQweOFBU+CIJZLzKp5CErspn04NHvOeAT7lCFATYLIzGGWMbD7C1iRWKVEHPoFAJdkmtmmiE57hpEfjVVpB5vBu\/CdLIXfE+VZ+m81lWK8ATsb1YJwIs1P6ATA5lKPJWRVqQODSTdRRF47bjjPVHdcx3LiUqDr5vmYs5R0P534NslslE+4NVa3e9xWU6TR0hNEy6ytjgAfxJxSoV8ag5DJ9D1\/8kXkWgPuetu3xfWE3Lm1n9pUsOX28pEMmkOQbZJ8Sp39T8E34OkEz5NcBP+RI2tQv3LDERfsz7XQxMqFnngQqDurBZHHOBbwIcjUprqZUEy\/nR1LXMUavhCbBoYx7otopJWq5s6wLeAjxzfXRP16u5t8z129ati3DQVhMhiEkVSQleD8wG+5YtI6vVTfBVV22VyRzhygO\/wUNYj5P8XfL\/v\/X37SRt8gig8WdQlfKb6FC10Hb7gKaoWCr3nf3skqsSnSzhPbPPnep4iaxEo7uGuRHH7f5f6nW\/O\/R+UTvg6oVkdOMDXCZ\/W9Rp3bTdt\/n8mNXwCRswjmKcJiKIQCTumYGJFTVHhKFJKqIMRNeqXiDkpRG6LqfwDfHP4tBw5NDdxyv\/vnmHoZ95bxcGMJim2MyvzchtLM4kvtRRt7LDCnr+G6QDfAr4QydQRaAUj\/NATbb7E2pCMKsizzDBTZOmJnSDf5WukBNkos3lW\/wDfovNO0UxyNR\/gc4I4szGaKCJPYhlUwFahFigiM\/72V7VUTCO1UFpz4wN8y4xLSBRT5c\/seGFkDn1EBBMFNhKM0JNsFJcJskvOeoZ5aqIkn0+JHuA78L6nyQG+J0k7fB1hP39Xz9qhA3yrafKNFR4McLKWz8I49yilgeWZq+TfAb7lRGXk2FpKUGwlQwGnqgUkpiJakfK3ivDlwlQOhowxb5r4ipeYqH6Y5wDfHD5FD6a+w1KcyqZcpKbpSFM\/M1PYQyITUFImVLd0zw0MVtHSFm03KL0DfAv4GEaYTcWwwlQ1gkz2ZBYhi\/hyxueORI3\/r3KCFUFIEgWVKSNVw87V8ADfAj4fOHIsIi+OAsFgAg0rP0MJCRUTy74CKAUhcswE4IPow84QxnDBAT609H3RpJL8Sa6xoUokXZeIQGZJwGZpqZZiKp08Tt0AAABCSURBVMCgcUcoQ8QLZMtjl5UmZhU+wHfgfU+UA3xPkgN8T5LkCdce4EOivbf4lwf4gv3hs5\/x\/6Q+yEEOcpC+5f8AZ98jRuGAYzAAAAAASUVORK5CYII=\" alt=\"Density Parameter, Omega\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSgqCC8qv5e4CYcGTruKgCcw1DHgEM6lJcOiA&amp;usqp=CAU\" alt=\"Nuevo estudio apoya la Constante Cosmol\u00f3gica de Einstein\" \/><img decoding=\"async\" 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\" alt=\"Friedmann Equation\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Pero la respuesta a la pregunta, a\u00fan sin saber exactamente cu\u00e1l es la <strong style=\"mso-bidi-font-weight: normal;\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/strong> del universo, s\u00ed podemos contestarla en dos vertientes, en la seguridad de que al menos una de las dos es la verdadera.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">El destino final ser\u00e1:<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"La Entrop\u00eda lo destruye todo : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/t1astronomacmc-111016165516-phpapp02\/95\/t1-astronoma-cmc-23-728.jpg?cb=1348341052\" alt=\"Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 0cm; mso-list: l0 level1 lfo1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Muerte t\u00e9rmica del Universo, ni los \u00e1tomos se mover\u00e1n<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 0cm; mso-list: l0 level1 lfo1;\">a)\u00a0 Si el universo es abierto y se expande para siempre, cada vez se h<span style=\"text-indent: 24pt;\">ar\u00e1 m\u00e1s frio, las galaxias se alejar\u00e1n las unas de las otras, la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> har\u00e1 desaparecer la energ\u00eda y el frio ser\u00e1 tal que la temperatura alcanzar\u00e1 el cero absoluto, (\u2212273,15\u00a0<\/span><a style=\"text-indent: 24pt;\" title=\"Grado Celsius\" href=\"https:\/\/es.wikipedia.org\/wiki\/Grado_Celsius\">\u00b0C<\/a><span style=\"text-indent: 24pt;\">\u00a0o \u2212459,67\u00a0<\/span><a style=\"text-indent: 24pt;\" title=\"Grado Fahrenheit\" href=\"https:\/\/es.wikipedia.org\/wiki\/Grado_Fahrenheit\">\u00b0F<\/a><span style=\"text-indent: 24pt;\">.). La vida no podr\u00e1 estar presente.<\/span><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 0cm; mso-list: l0 level1 lfo1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 0cm; mso-list: l0 level1 lfo1;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/eOc8VmPeHcdDMwrJG7PbaeluR75DpDzY9kjEsnZKQLyBQkAl1jCpJKIocjL6zQv6xLNi4CtNE_9jBEudHG66NeUL46fF6Elx3yaI-N28aEYmfBFFMIQm6W3afovpqmvHTBO3rwsgmwVl6Cb2zlK5H9ZApfPXmCgTWzTLbO_rlgGcFbLUw6la\" alt=\"La Tierra en el Universo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 0cm; mso-list: l0 level1 lfo1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Todo comenzar\u00eda de nuevo (Un Universo C\u00edclico)<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 0cm; mso-list: l0 level1 lfo1;\">b) Si el universo es cerrado por contener una mayor cantidad de materia, llegar\u00e1 un momento en que la fuerza de gravedad detendr\u00e1 la expansi\u00f3n de las galaxias, que poco a poco se quedar\u00e1n quietas y muy lentamente, comenzaran a moverse en el sentido inverso; correr\u00e1n ahora las unas hacia las otras hasta que\u00a0 un d\u00eda, a miles de millones de a\u00f1os en el futuro, todo la materia del universo se unir\u00e1 en una enorme bola de fuego, el <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>. Se formar\u00e1 una enorme concentraci\u00f3n de materia de energ\u00eda y densidad infinitas. Habr\u00e1 dejado de existir el espacio y el tiempo. Nacer\u00e1 una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> que, seguramente, dar\u00e1 lugar a otro <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>. Todo empezar\u00e1 de nuevo, otro universo, otro ciclo \u00bfpero aparecemos tambi\u00e9n nosotros en ese nuevo universo?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">Esta pregunta s\u00ed que no s\u00e9 contestarla. De todas las maneras que lo miro, me da la sensaci\u00f3n que&#8230;<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/s-media-cache-ak0.pinimg.com\/736x\/55\/6d\/59\/556d5952e3e688cc2722c62beef3a90c.jpg\" alt=\"Imagen relacionada\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/image.jimcdn.com\/app\/cms\/image\/transf\/dimension=320x10000:format=jpg\/path\/s747ae4b5e2119fd4\/image\/i2ec9a7d2a12e2662\/version\/1468339548\/eres-universo-el-poder-del-amor-prosperidad-universal.jpg\" alt=\"Resultado de imagen de El lazo que une el Universo a la Vida\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcTMBskmF6TlBi1ZZyg5LiZAxSRuydiMJuoxqdJTKnjLwXJKBxTsjg\" alt=\"Resultado de imagen de Las condiciones del Universo para la vida\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn3.gstatic.com\/images?q=tbn:ANd9GcSnjarcCONT2kicLQzZ45EWYomRnknnG-qCLbLPiCwNeD6p_nKLpg\" alt=\"Resultado de imagen de Las condiciones del Universo para la vida\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1;\">S\u00ed, parece que el Universo sab\u00eda que ten\u00edamos que venir y, para que eso pudiera ocurrir, construy\u00f3 una serie de constantes universales que lo permiten. De esa manera, cuando las estrellas elaboraron los materiales necesarios para la vida, pudimos aparecer los seres vivos diez mil millones de a\u00f1os m\u00e1s tarde.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: right;\"><em>emilio silvera<\/em><\/p>\n<hr size=\"1\" \/>\n<p style=\"margin: 0cm 0cm 0pt; text-align: justify;\"><a name=\"pie\"><\/a>* Los objetos que se alejan, desplazan su luz hacia el rojo. Si se acercan, su luz se desplaza hacia el azul. 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El fil\u00f3sofo existencialista Kart Jaspers se sinti\u00f3 provocado por los escritos de Eddington a considerar el significado de nuestra [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[9],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1609"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=1609"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1609\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=1609"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=1609"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=1609"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}