{"id":27646,"date":"2022-02-04T07:02:34","date_gmt":"2022-02-04T06:02:34","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27646"},"modified":"2022-02-04T07:02:34","modified_gmt":"2022-02-04T06:02:34","slug":"la-naturaleza-nosotros-y-el-tiempo-6","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/04\/la-naturaleza-nosotros-y-el-tiempo-6\/","title":{"rendered":"La Naturaleza &#8211; Nosotros, y, el Tiempo."},"content":{"rendered":"<p style=\"text-align: justify;\">Las leyes de la naturaleza son las mismas en cualquier lugar de nuestro universo; todo est\u00e1 formado por part\u00edculas elementales que se unen para formar n\u00facleos, \u00e1tomos, c\u00e9lulas y materia. Todo ello, se produce en un medio que no conocemos bien del todo, al parecer existen algunos par\u00e1metros desconocidos que hacen que las cosas sean como son. Algo puede estar permeando todo el espacio y no sabemos lo que pueda ser, existen lo que llamamos energ\u00eda y fluctuaciones de vac\u00edo que no sabemos bien lo que puedan ser, hay (seg\u00fan nos dicen) m\u00e1s materia de la que podemos ver, y, tanto el mundo infinitesimal de lo cu\u00e1ntico como el macrocosmos, existen fen\u00f3menos que debemos descubrir si queremos saber, lo que la Naturaleza es.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ8bEIIRwUC-dpRoCxWHrhxDQt5MCcKu4We4A&amp;usqp=CAU\" alt=\"07. De materia y antimateria. Un poco de teor\u00eda I - Issuu\" \/><img decoding=\"async\" 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\" alt=\"Las fuerzas fundamentales de la naturaleza y su part\u00edcula mediadora.: Las fuerzas  fundamentales\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se inspir\u00f3 en la invariancia de la velocidad de la luz para regalarnos su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial con su sencilla y asombrosa f\u00f3rmula \u00a0E = mc<sup>2<\/sup>, que nos dice la igualdad entre masa y energ\u00eda. Nos dijo c\u00f3mo se ralentizaba el tiempo al viajar m\u00e1s r\u00e1pido y, con su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, nos dej\u00f3 una profunda lecci\u00f3n de c\u00f3mo se formula una teor\u00eda de la m\u00e1xima eficacia mediante unas ecuaciones de bella factura y, sobre todo, de un extenso e inmenso mensaje que hoy, 100 a\u00f1os despu\u00e9s, a\u00fan est\u00e1 dando sus frutos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/32\/Big_Bang.jpg\/640px-Big_Bang.jpg\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0&#8220;De acuerdo con la hip\u00f3tesis de Dirac, la similitud aparente de estas relaciones podr\u00eda no ser una mera coincidencia, sino que podr\u00eda implicar una cosmolog\u00eda con estas caracter\u00edsticas inusuales:<\/p>\n<ul>\n<li>la fuerza de la gravedad, representada por la constante gravitacional,\u00a0es inversamente proporcional a la edad del Universo:\u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/16a3139f7953277b6d2e1791a830a49971a96028\" alt=\"{\\displaystyle G\\propto 1\/t\\,}\" \/>;<\/li>\n<li>la masa del universo es proporcional al cuadrado de la edad del universo:\u00a0<img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/10a37d1f76d9cc7ce773009db9e9ff07104b23b1\" alt=\"{\\displaystyle M\\propto t^{2}}\" \/><\/li>\n<li>las constantes f\u00edsicas en realidad no son constantes. Sus valores dependen de la edad del Universo.&#8221;<\/li>\n<\/ul>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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jKqNcBQNVfOtu6AA2UC1r946CB5riaAQWLEc\/E3AIPlbWcJ+GhjcubnwE9R4o9NKTFQFZha+Ue+Upqp20sym3Q6yhj61D2i0+5qabFSDbOayMxIsE9xW1JJOa2gOoecnhS\/GfQRxwcWzZmte17aX3tfrNtjcUiLkcgtkPv5y7oQ4CuAq94MSQDYWKG9xOVxbEq5Uq198wUMEGvdyhgCNz3dQNADyAZ3\/xS\/GfQRf+KX4z6CdKKBz14WvxH0EmOGD4j6CXRJCBTThq\/EfQQ6cOHxH0h1MmpgD\/AAZ+NvWNLN4oGUcyu+sO9xBNAijXETCDVrGEvAA51hGOgMHUjodLQDLJSFOTJgIRyYwMRMC1wnG+xrJUOyt3h1Q6OPQmex4BrOEZM65Wde7muAVAI+THveM8Peepf094\/nCUnPep0\/ZjxCm66\/6QPQwOzinpB6IGHOZ0OS5fYC5\/P3tx1kuG8Vwz9xEJylh7xJuG8GOmp+m206OPwyM6OGUezpVEHUZ1sDbrdR6zzqi34avTRead7wckq3yuL+kDQdoqtkQHQNUQa6X10GvPSZbiWNR6rtnXe3vDZe7+0v8AbLEt+HouTcivf+xD+8waHcmBoPbp8a\/3COK6fGv9wmaMksDRHEJ8a\/3CL8Qnxr\/cJnDGgaVcQnxr\/cJP26fGv9w\/mZtZMQND+IT41\/uEIldPjX1EzUOggaL26fEPURTiZjFApsfSCcydQW2gSYAqsnTbSDqRUW1tAk4kUhGEiRAmOsmYJDyhBAleK0aPAg86XZzHGlXR723HqCP3M5rCDVrbQPXcBxBnZ8uugbKOYAsBfz\/WUu22EyGlVHdtdCBbmb6kc+csdiuHhkFVKpPtFUlTup5gfMEfKWf6lLlwyX5OLeZB1gYXtNxAvSoKSCQ1QtlBADDKgFiSeszqHQx8RUJYnxJ9d4ybGBAyQkTHBgOYo0UCawkgscwHQaywTK9PeGEAuaKNYRQKbnWCYyxVW8rMIEXEHR96SJj094BbRRRxAhbWFEaMhgTEV4xjWgImBJlgCAcawNV2M4y1Jil2y3uMp1A\/NYedj6zt9ueJrVoqFa4Fj8\/+p59h67IwdTYj\/o\/Sd7iuKdqQFQAHQqQLZged9jAz7GSTYwd4VNoEIrR4oCiERiEAiyTRqcRgOsMggRD00vANlHWKF0igUmlV5baVqhgV2jUzrE5kOcCzeRzSVpBoEgY5iUSVoDjrHtIA2k1MByIGpDPBOtxACTJmszAAsSBsCdB0tIlYlEBxDJtBCGTaBCOBFJCBExCPaSUQJLFHEe0BIIcGDQSd4BbxRXigVnMA4mp4f2cSoGbOyhSg2v77WvewAt477CGHZJDkHtre0FM94BQA+a+rWvawt8RNhAxJEQWbgdhkIU+3K5svvqFUZiQQHbQm40H5gQRM9xrhS4dkUOHzIGuGVgLgaArobXI+UDmtIEawpWRtAdVkrRWjiBB1kl2j5YlFoCCxnGkOFjOlxApWitCFY4WBACFUaRssIi6QBR7SRWK0CIk1WOqyYWAwElaOFjqsBIJNVhVSOKesCWWKW\/YfesUDmDGP8RjtiX+IxRQANi3+IyDVWYjMSbbX+UUUBmk0QRRQJ2jlBFFAhaK0UUAqiSEUUCtUGsiBHigICGQaRRQIgRARRQJASSiKKAUIJMKIooB0QffnDYdBeNFA6mQRRRQP\/9k=\" alt=\"38 fotos e im\u00e1genes de Paul Dirac - Getty Images\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Hermann Weyl - Viquip\u00e8dia, l'enciclop\u00e8dia lliure\" \/><\/p>\n<\/blockquote>\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 \u00a0 \u00a0 Paul A. Dirac y Hermann Weil<\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">La LNH fue la respuesta personal de Dirac a una gran cantidad de &#8220;coincidencias&#8221; que intrigaban a otros te\u00f3ricos de su \u00e9poca. Las &#8220;coincidencias&#8221; comenzaron con\u00a0<a title=\"Hermann Weyl\" href=\"https:\/\/es.wikipedia.org\/wiki\/Hermann_Weyl\">Hermann Weyl<\/a>\u00a0(1919),<sup id=\"cite_ref-1\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Hip%C3%B3tesis_de_los_grandes_n%C3%BAmeros_de_Dirac#cite_note-1\">1<\/a><\/sup>\u200b<sup id=\"cite_ref-2\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Hip%C3%B3tesis_de_los_grandes_n%C3%BAmeros_de_Dirac#cite_note-2\">2<\/a><\/sup>\u200b que especul\u00f3 que el radio observado del universo,\u00a0<em>R<\/em><sub>U<\/sub>, podr\u00eda ser tambi\u00e9n el radio hipot\u00e9tico de una part\u00edcula cuya energ\u00eda en reposo fuera igual a la auto-energ\u00eda gravitacional del electr\u00f3n:<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/15bae901ea5c75af8c67da4744dd678ea9544d52\" alt=\"{\\displaystyle {\\frac {R_{\\text{U}}}{r_{\\text{e}}}}\\approx {\\frac {r_{\\text{H}}}{r_{\\text{e}}}}\\approx 10^{42},}\" \/><\/p><\/blockquote>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/63e4e7fec74627b52bb18ae8dd196abad052bac8\" alt=\"{\\displaystyle r_{\\text{e}}={\\frac {e^{2}}{4\\pi \\epsilon _{0}m_{\\text{e}}c^{2}}},}\" \/><\/p><\/blockquote>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/c33cca9d3765be1c6cd19355cf5aaef2352eddf3\" alt=\"{\\displaystyle r_{\\text{H}}={\\frac {e^{2}}{4\\pi \\epsilon _{0}m_{\\text{H}}c^{2}}},}\" \/><\/p><\/blockquote>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/57e0ec9f269202916623e4417f7409a171489cff\" alt=\"{\\displaystyle m_{\\text{H}}c^{2}={\\frac {Gm_{\\text{e}}^{2}}{r_{\\text{e}}}}}\" \/><\/p><\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">donde\u00a0<em>r<\/em><sub>e<\/sub>\u00a0es el radio cl\u00e1sico del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>,\u00a0\u00a0<em>m<\/em><sub>e<\/sub>\u00a0es la masa del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>,\u00a0<em>m<\/em><sub>H<\/sub>\u00a0denota la masa de la part\u00edcula hipot\u00e9tica y\u00a0<em>r<\/em><sub>H<\/sub>\u00a0es su radio electrost\u00e1tico.<\/p>\n<p style=\"text-align: justify;\">La coincidencia fue desarrollada a\u00fan m\u00e1s por Arthur Eddinton\u00a0(1931),<sup id=\"cite_ref-3\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Hip%C3%B3tesis_de_los_grandes_n%C3%BAmeros_de_Dirac#cite_note-3\">3<\/a><\/sup>\u00a0que relacion\u00f3 las relaciones anteriores con\u00a0<strong>N<\/strong>, el n\u00famero estimado de part\u00edculas cargadas en el universo:<\/p>\n<blockquote><p><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/053d04eaef8293fa8c3a6e9b24b8cbc6d94a5b54\" alt=\"{\\displaystyle {\\frac {e^{2}}{4\\pi \\epsilon _{0}Gm_{\\text{e}}^{2}}}\\approx {\\sqrt {N}}\\approx 10^{42}.}\" \/><\/p><\/blockquote>\n<\/blockquote>\n<p style=\"text-align: justify;\">Los grandes n\u00fameros de Eddington y Dirac, Los n\u00fameros infinitesimales de Planck, y trabajos de otros muchos personajes, tales como Maxwell o Lorentz, son los que,\u00a0junto a otros de otras disciplinas cient\u00edficas han facilitado al mundo el avance intelectual\u00a0del que ahora dispone, y, a lo largo de mis escritos he procurado ir reflej\u00e1ndolos\u00a0para facilitar al lector datos que no conoc\u00eda y aspectos interesantes de las ciencias f\u00edsicas y de otro tipo de saber.<\/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 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"F\u00edsica en tu bolsillo - \u00a1Unidades de Planck b\u00e1sicas! Al dar valor 1 a las  cinco constantes fundamentales, las unidades de tiempo, longitud, masa,  carga y temperatura se definen as\u00ed: | Facebook\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Unidades de Planck<\/p>\n<p style=\"text-align: justify;\">El espacio &#8220;vacio&#8221; del Universo, las fuerzas que lo rigen, la simetr\u00eda original en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, las familias de las part\u00edculas con sus <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> (Bariones y Mesones), y las part\u00edculas mediadoras de las fuerzas, <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>, <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, part\u00edculas W y Z y el esquivo <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> (todos ellos Bosones).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Un vistazo r\u00e1pido al Modelo Est\u00e1ndar de F\u00edsica de Part\u00edculas | Acelerando  la Ciencia\" \/><img decoding=\"async\" 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\" alt=\"EL MODELO ESTANDAR Y EL BOSON DE HIGGS| Vol. 2 - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\"><em><a href=\"http:\/\/flickr.com\/photos\/adinges\"><br \/>\n<\/a><\/em><\/p>\n<p style=\"text-align: justify;\">El Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas y las interacciones con sus par\u00e1metros discrecionales y sus muchos beneficios con su eficacia como herramienta de trabajo que, a pesar de todo, debemos mejorar. Durante un largo camino de observar el mundo que nos rodea, los cient\u00edficos han podido llegar a la formulaci\u00f3n de modelos que nos hablan de c\u00f3mo la Naturaleza se comporta en ciertos medios en regiones de lo muy peque\u00f1o y, tambi\u00e9n, en el macro-mundo del Cosmos de las Galaxias y todo lo que en ellas existe.<\/p>\n<p style=\"text-align: justify;\">Las nuevas teor\u00edas de supercuerdas, la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, sus autores y el final que pretenden unificar todas las fuerzas del universo, la materia, la luz y la gravedad (la teor\u00eda cu\u00e1ntica de Max Planck con la Relatividad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>), la explicaci\u00f3n de &#8220;todo&#8221; lo que en el Universo es.<\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n\u00a0otras veces\u00a0hemos comentado sobre el <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Heisenberg, la funci\u00f3n de onda de Schr\u00f6dinger, el cuanto de Planck, el positr\u00f3n de Dirac, la exclusi\u00f3n de Pauli,\u00a0la nueva teor\u00eda de Witten, el radio de Schwarzschild que, a partir de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> dedujo la existencia de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> con su <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> y el horizonte de sucesos, punto sin retorno de lo que pueda traspasar sus l\u00edmites.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Funci\u00f3n de onda cu\u00e1ntica | F\u00edsica | Khan Academy en Espa\u00f1ol - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQoicljSKftOTtcUv3z59lYGXcM-2RZl1mOROKRCFg4hFHaJGIajSy-8QPWDZizQ8mz7OQ&amp;usqp=CAU\" alt=\"Funci\u00f3n de Onda\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\u25b7 Ecuaci\u00f3n de Dirac | La ecuaci\u00f3n m\u00e1s bella (i\u2202 - m) \u03c8 = 0\" \/><\/p>\n<p style=\"text-align: justify;\">He dedicado algunas l\u00edneas a explicar la teor\u00eda de los viajes en el tiempo, permitidos por las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> a trav\u00e9s de los <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> que nos llevar\u00edan desde este universo hasta otros lugares muy lejanos y en otros tiempos distintos. Se habla de la materia ex\u00f3tica que permitir\u00eda mantener abierta la boca del agujero para permitir dicho viaje,\u00a0 Kip S. Thorne y el f\u00edsico Stephen Hawking\u00a0 tuvieron largas discusiones sobre si eran o no eran posibles dichos viajes en el tiempo, el primero dec\u00eda que s\u00ed y el segundo argumentaba que ten\u00eda que haber una censura temporal que los impedir\u00eda. Sobre estos viajes que hoy d\u00eda son pura teor\u00eda (no tenemos los medios ni las energ\u00edas necesarias para poder realizarlos y tampoco la tecnolog\u00eda ni el conocimiento), se han escrito muchas historias y realizado muchas pel\u00edculas dentro del g\u00e9nero futurista.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQFmjyWJatgmvu72qJE7K1gUHNgUSiy-lQPi-3jn_Qiw0MVGyBlkYnZzS10oUgAbIV8uIg&amp;usqp=CAU\" alt=\"Viaje Dimensional | Ficci\u00f3n Sin L\u00edmites Wiki | Fandom\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSQCAwDPYj5I38TMXOJwweM03bqOKIE0wEkow&amp;usqp=CAU\" alt=\"Agujero de gusano - WikicharliE\" \/><\/p>\n<p style=\"text-align: justify;\">Es bueno para el ser humano que sepa el por qu\u00e9 de las cosas, que se interese por lo que ocurre a su alrededor, por su planeta que le acoge, por el lugar que ocupamos en el universo, por c\u00f3mo empez\u00f3 todo, c\u00f3mo terminar\u00e1 y qu\u00e9 ser\u00e1 del futuro de nuestra civilizaci\u00f3n y de la Humanidad en este universo que, como todo, alg\u00fan d\u00eda lejano del futuro terminar\u00e1.<\/p>\n<p style=\"text-align: justify;\">El fin del universo es irreversible, de ello hemos dejado amplio testimonio a lo largo de mis comentarios, su final estar\u00e1 determinado por la Densidad Cr\u00edtica, la cantidad de materia que contenga nuestro universo que ser\u00e1 la que lo clasifique como universo plano, universo abierto, o universo cerrado. En cada uno de estos modelos de universos, el final ser\u00e1 distinto&#8230;,\u00a0 claro que para nosotros, la Humanidad, ser\u00e1 indiferente el\u00a0 modelo que pueda resultar; en ninguno de ellos podr\u00edamos sobrevivir cuando llegara ese momento l\u00edmite del fin. La congelaci\u00f3n y el fr\u00edo del cero absoluto o la calcinaci\u00f3n del fuego final a miles de millones de grados del <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>, acabar\u00e1n con nosotros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/big-bang-big-crunch-1223092220693062-8\/95\/big-bang-big-crunch-20-728.jpg?cb=1223067134\" alt=\"Big Bang, Big Crunch\" \/><\/p>\n<p style=\"text-align: justify;\">Si se produce el Big Cruch, algunos, postulan que habr\u00e1 una especie de &#8220;rebote&#8221; o fluctuaci\u00f3n y a partir de esa contracci\u00f3n final, se producir\u00e1 una nueva expansi\u00f3n y comenzar\u00e1 un nuevo universo que, desde luego, nadie sabe, si volver\u00e1 a ser o tendr\u00e1 las mismas fuerzas y constantes y materia que este Universo nuestro presente.<\/p>\n<p style=\"text-align: justify;\">Para evitar\u00a0la desaparici\u00f3n de la Humanidad\u00a0se est\u00e1 trabajando desde hace d\u00e9cadas. Se buscan formas de superar dificultades que nos hacen presas f\u00e1ciles de los elementos. La Naturaleza indomable, sus leyes y sus fuerzas, hoy por hoy son barreras insuperables, para poder hacerlo, necesitamos tiempo y saber.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Surcando las estrellas: las 15 naves espaciales m\u00e1s interesantes de la  cultura - Jot Down Cultural Magazine\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSjqbEHEl3E_SkQX-mDWaAFW-WSr34VE6cVeg&amp;usqp=CAU\" alt=\"El primer hotel espacial abrir\u00e1 sus puertas en 2027, dando inicio al  turismo fuera de la Tierra | National Geographic en Espa\u00f1ol\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cinco motores espaciales que nos pueden sacar del sistema solar\" \/><\/p>\n<p style=\"text-align: justify;\">El saber nos dar\u00e1 soluciones para conseguir m\u00e1s energ\u00edas, viajar m\u00e1s r\u00e1pido y con menos riesgos, vivir mejor y m\u00e1s tiempo, superar barreras hoy impensables como las del l\u00edmite de Planck, la barrera de la luz (para poder viajar a las estrellas) y el saber tambi\u00e9n posibilitar\u00e1, alg\u00fan d\u00eda, que nuestras generaciones futuras puedan colonizar otros mundos en sistemas solares de estrellas lejanas, incluso se podr\u00e1n habilitar mundos y viajar a otras galaxias, viajar a otro tiempo y, finalmente, viajar para escapar de nuestro destino, a otros universos.<\/p>\n<p style=\"text-align: justify;\">S\u00ed, lo s\u00e9, algunos de los que esto puedan leer pensar\u00e1n que estoy fantaseando, pero la verdad es que no he hablado con m\u00e1s seriedad en mi vida, ya que, si no fuera como estoy diciendo, entonces, \u00bfpara qu\u00e9 tantas calamidades, desvelos y sufrimientos?<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/i.blogs.es\/720025\/nasa-43567-unsplash\/450_1000.jpg\" alt=\"Nunca podremos volver a casa: o c\u00f3mo convertirnos en una &amp;quot;especie  interplanetaria&amp;quot; conlleva dejar de ser una sola especie\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 En el pr\u00f3ximo siglo estaremos habitando lunas como Europa, Gan\u00edmedes, Enc\u00e9lado o Tit\u00e1n<\/p>\n<p style=\"text-align: justify;\">Creo que la Humanidad tiene que cumplir su destino, primero en las estrellas lejanas, en otros mundos dentro y fuera de nuestra galaxia, y despu\u00e9s&#8230;, \u00bfQui\u00e9n sabe? Y, a todo esto, no debemos olvidar que para conseguir lo que necesitamos, lo que en verdad tenemos que procurarnos es \u00a1TIEMPO! Claro que, seg\u00fan lo que podemos ver cada d\u00eda, una Sociedad deteriorada y mal encaminada, ese tiempo se nos acaba, tenemos que poner remedio y retomar el buen camino para que todo lo que deseamos en nuestro futuro se pueda hacer realidad.<\/p>\n<p style=\"text-align: justify;\">Nos referimos al tiempo en m\u00faltiples ocasiones y para distintas situaciones y motivos, como al referirnos a la duraci\u00f3n de las cosas sujetas a cambios, \u00e9poca durante la cual ocurrieron unos hechos, edad de los objetos, estaci\u00f3n del a\u00f1o, el per\u00edodo de vida de alguien desde que crece hasta que deja de existir, ocasi\u00f3n o coyuntura de hacer algo, cada uno de los actos sucesivos en que dividimos la ejecuci\u00f3n de un trabajo, y otros mil temas que requieren la referencia temporal.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRzMU8ICTBqe9pS91fokfS0pW2ldnDU-NPSUA&amp;usqp=CAU\" alt=\"Pin on Cuando termina un amor...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTEdUNkxneZY72HuB6BQcXErXx9JVtD1MCUSQ&amp;usqp=CAU\" alt=\"Todo tiempo presente es mejor! - Lyhelis\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El Tiempo que se fue y nunca volver\u00e1\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Es el que tenemos para realizar los sue\u00f1os<\/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 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYVFRgWFhUYGBgYGhgZGBgaHBocGhwcGBgZGhgcGhoeIS4lHB4rHxgYJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMEA8QGhISHjQkISE0NDQ0NDQ0MTQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0MTQ0MTQxNDQ0MT80NP\/AABEIALgBEwMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAABAECAwUGB\/\/EAEcQAAIBAQUEBgcFBgUCBwEAAAECEQADBBIhMUFRYXEFEyKBkaEGMkKxwdHwFFKC4fEjYnKistIVFjNTkkNUJERjc6PC4gf\/xAAZAQEBAQEBAQAAAAAAAAAAAAAAAQIDBAX\/xAAjEQACAgICAgMBAQEAAAAAAAAAAQIREiEDQTFRBBMUInFh\/9oADAMBAAIRAxEAPwD6elsp21dnG+gADQVbKvgHqKAjYanDVXsz7LdxE0va2bjb4ULY2q76gRvrmvZ2w0Yt4iptHtMPqwe80xIdErVGIGpiuG14tBP5ilntH3Acpq4Fs7N7vLrmqK34wKQbpttBZDj2gaTe0dhBI7xWS2Eews760orsWdax6YDZMh8\/0rqphaDBry4kaSOVdC7X4gRnzijj6Id+KWvF5SzzdgJ0GpPJRme4VwLfpx3OGyYBdtrAJ3Qin1jr2jluDbC73R07Tk4SGL2jNLHKRrmQcxA0yypQqvI\/bdMN7FnHFzA54RJ8SKTfpG8HQj8CZeJJrrJc0gH1tCDzzGfhVXswO\/h3+Gtc3KipI5Jv1uIJdoJAHZs8yTAHq1sl7txMnxSfHCBStr0g6u6hyIN2IyXJbW0RCNNvb+hFdLo+847FHOZKhiYAnboNK3urGvRNl0q\/tKr7ykqf+LZedOWF8RjAYhvut2W7gde6axW7q2RGnPaMvfvpS\/dHSpPaYDMAAs2zTbP1NQOjtgUETtrz92VrNjJa0AgQZxrO6T2hwPdXXs7RSMSQwOhz8+NKJRFtcgx1HhWB6ITcT306uLb7q1zqpg5bdGIBnkeY+VKt0QScojfXZg7T4Cq4m2KKZMUKXXolUMliT5U8q8ask7asYrLl7BEVQ1eaDUspSKKtRULZWKgrV5qaCymGir0UshE0CqURVspeamqUTVFFw1BO+qA1M0JRnaWAbbS73PjTtQRQHNa5LUL0eu6ulhFGGlihJejhwFcK9v1uJEE2fqyNbQzBjcgOX70bpnp9N3mR1KkgsJcjULmIG4scp3TWPRFgPWaVzZEUqVnszkCMxmc+Q3zpMLWxjovo8KFZsyRI4SF03ZQOPAU7frsWAdB20nCNAyn1kPA7NxArZciBJjM\/rvzmtlYSNs7aWYlbOT0VeBHVicMF7KdcEwyEfeRuzG4rxpm8ZDf8eNc3pSzZGLptfEu4PAWT+484G\/iVt9dE2gZVYgrIBwsCGEjQrqDnFYlHdmos890rHWMpA7S3PPYcF8TL\/wCQeNdXoOyH2ay\/9tP6fzqL50d1rK+KMJBjAxmHsbQbR\/tAfi4Vvd16qyVJDFECgZrigACAd5iuraxSHY2qgcfr8qRsH620LgwlniRM8nfR2O9VjCNk4jupHpC8vkiuRaPMx6qIPXeORABOpI3V0LF0RFRVhVXDhB0CgADw31i6LTLPYqwLHKNNkbSeA4eNLNeDZviXM+2omGAMTweQRzEHfTTWhAzIAy1IkcJ250teUDLsnn\/NxH1srORcfZ17G3DqGUyCJB+vrKr4q890deij4G0cxH3W+RiOedd0GjJjWjSaiarNRNZLReaCarUEVUhRJYUF6pgNBStADaVU29HVijqxUdABbipFsKjqxVgo3VG0CcdFFFSwRioxUtjoxUAzioxUuHoD0AxioxVh1lGKlsDGOoxVhio6ylsG5eqvagAknIZnltrEvXN6bt4siAYLlUH42AY9y4jVW3QFLs5tGxSP2hLkbYGSLxyKiOLV1rxcVtMJLOrLiAdHg55mVIwsCc4INcnolCrMAAQ0EQdIEAHKPaauxjY55bZ9YaE6SDwrT0w1YI1pZL21Fqn307LidrIcm5qZ4Va7dLWZYKzqrE4RqoLaxhbNWgHsnjE1ot47tufz36UnfrKztcSMocMmFh+7Mwu0doA\/hraafkxizo2qFmByA3+0ctm4GOfxuUERHOvHdFXe83LEXL2tjpClmZAM8fVkTpMhJ0mDs9PYXoOqujKysJVlMgjgRSUa30VKjdyFzkUleXJMGcIg7I25nfoKpfZ9aAYBnecxn3Qa51penMBl9UAxnnPrTw0gVg1QxaCD2Rnh0ymDB13TnGnKtrI5azs1nhGeZ2eO+kg8nGVIOWZOpnwzApe+W6+ortjJ9RS5c8GRIYKRtlfVGYEmmLbo10PXnpBUnPEVjEowws7Xc9leRM7gaURrV2D+oF7WYKqRnoCMTakS2EbQtcvodLy7SbFLFUOTWiFmGelnZgqimNWjvau69h2hJZyIhnIMGdQsQp5AVqSUdEWxe\/WQU9kZNu2E4mngZnwG+u50deuss1bbo38QyNcvpCzJQzOmWY5jmJHnWfo9eM3T+FhPHI+4VhbiWR6INRirHHRjrJDbFUFqyx1BehDYtU4qXxUYqAYxVE1hjoxVAbYqMVYY6nFVoG2KorHHU1C6FcdHWUj1hoxmulAfx0Y6QxmpDmpQHuso6ykS5oDmlAfFpR1tJYjVS5pQHXtK43T9plZ5T+0JI3wj\/H3U0XNcrpy1jqifvsP5GrUY7A\/dbwqKHKnDiKMArAhu04gZyIKjIRI8W06Us8wq2x0iLO0PgYOzjWfRtmlrYqHWQDIAYjTGmZBEkdrb41jeOjURhKOyAj27SSNCPW2azWnj2Ts1bpJGBCWdsSJywAafxuOHfXbuwAGW2NczoDmd8k15+zulkyyoeBlhFrbTnkCe3l4RXQu98mQSBJymc8l3EjfRpVojs6jPxrz996OezdrW7FEcyXsmkWVqdpOX7N\/3lGc5g60l0v6XJZW\/UhC7AqGCsoYM\/qqFOpOJRmVGZg5GrWtrebTW0S7jMYbMh7U87QjAvcrc63GMkrel\/wBBlefSSzaMTmxcAh0tJVl2mSOyREwwOdXXpDrIFhYs+WTv+zs5y2kF219lTzpD\/BLMuHZ7RnBBOK0ZsRX1SZ1IJ4DhXoLFQvGdZ1+p99SWK8bL0IJ0e5nG+JdiWcpZkGNTOM\/8o4Z1tZIoyQKqhcRQAKCdjQNTK+fdTd4Ej9eWfj+tZMmWITIBGpHrZct0E7qzlYRR+kbNSQXQMMiCwEEGCDnwqyX+y166znL207hmaWtri5l8cAk5DrMpM7LUCBOwCk7W72g0tZy\/9fjs67dTGLLZ2vt6OMKOjHIwChEA7SNNRs21yOhLz+2UfuOD3QfgaWQsrMHeQylJUvImJIxO0ZA55Ul0I5N4SJIhzJ10Ezxk+dWMEkx0e76yoL0ljNGM1yoDuOo6yk8ZoxnfSgO46jrKRLmjrDVog91lGOkcZqBaGpRR7HUdZSRc0dYatAd6yiksZopQKVYUoLxyqevPCt4sljVTSnXnhR1x+opQGqBS3Wmp600oWM1BpfrjUi1NShZvFc\/pqwxIpHsOrdxlT5N5U31hqGaQQdDVWmEyehrQKMMb+UTIGv7zU\/a2yhSSSoHtTy12HvrnoI+vrjQyTBOcaaZct1RoWJ3++kAiyBBZRLkEAiCAVs8ieZwjiaz6MtLQLJYswJEsZDCcSmQAsiWXLhrT3VDcD9aneedWArV6opY4XIYqmMZYsIxDk0TVsAIIO2fl3\/kKzNWDEVnYETc2QELpszHLOdTEitsTDsnLTSNhzjOmOsNZs5NNksDaMVI26DPXQ6TA0B8KzsXCNidoUFSTu+7G4TnPjVyxoW0IGRIO\/Lz3iqhZ0ngrAOR2gzrxpNLEiZjgZ931tpVGK+r2d4Gan8Ow8q2+0HbrSgc+8WQDFlOEq0gcAIyjTtHwrDoG6kWrPEBbMKObH5CujbHF8aLE4ZjbWrdULH6DSvXmo+0GsYixuilOvNH2g0xFjJoilevNHXmmIGqKV6876jrzVoWNGilevNHXmlCxqilevP1FTShZzrkf2afwJ\/SK3msLkP2afwJ\/SK3ArpLyREg0BqIqQayUsDU1UEVYd9QlEzVgaAKlY0nZPdUbLRIq60pf7+lihckETAz1O6d2VeHvXpXeC5KOAsZABYHrbwZ03\/nuHG5eCxg34PolXryHox6SvasEtsJxMyK4ABDgYlBA1DKDnsK8cvZLH1+tScHB0ySTTKUEVrh4HzqMPD68a52QyNVNalOFUK1bBlVWrUrWbCliik1BNSagiqikFqjHUGqkfWdaBOKpxVSoNCF8VRiqooNClpoLVUURVBOKiarRQFpqJqKIoC2KomoiigLYqioopoGdx\/00z9hP6RW0Vhcv9NP4E\/pFbg0fkiBjzqjN+655A\/RrTWoazDZGY4EioWypJ4jmpHxqZXbHflR9kX7s8Z\/OpZHHq4ANmRJ+XlUFgjjRY7pNb5EZiY24Sc4g7RvNTZsYhszvAyrR5eM5zzkEZZ7tc41qPyU+ef8A9H6QOJLFMggxsBkJbSRJzrwtjeSNugj68a6HpFf2tLe0JOrEd2wZbMhXHC519XigowSMObUlj0d\/oe9lXRgdLSzPgzCfA19quF5LorQc9YwxI1Gnxr4Jdmwwd0fP6519l9DXlGUE6hwcRHrgN8a8ny4+Gd2so32d\/DOcR\/yHwFT1f1JrUqTqfP8AKqFB9GvDZyZQpy86ph5dxFaxwFUdeAqkMGWsyv19GtnrNhVKZMPrOqEVtgkxkPEVoLou1x9d9VEsTYVWK6guyDap5n\/9VYBPZKzy+MxWhZyCvOgWbHRZ7prqBxuxeXvpa8WijWybMxKRt5EGgFepb7p8Iq\/2V93n+dXS9NmBZPhzglszEbDs763NuojEGWd4Ed9G6FM50xrlmVz1kAmI5AnlnVlQkAgSCAQYyg5gzyIp62RB2mAEYTMx6pxLpuPvOyRVLu9mECoVwrkADIA2AZ5cqOQFuobd7qqbM7j4Gnw44d1YlROZLbpAgch8TTICsfrVaeYnZ4TA9xrO1MesD3IWGp9qqgLCieNXODa+HmhX4Vm2HYytyPwqgMX19GioxCihaM7jZnq0MH1E2j7opoWTbvMVF1ubIiANDBVBGgkLHsEKe9TTaBgYYzxA8pnPwFST2RCzIQJOQGtCpIkdrdB+dNgiY7XgIM8R31jYXUKCFmGzKs2kyCBGmzaallMrNgwkEbokTO7ieVbCzO6q2lzUpCqVwsGGRIka4QTJpnPYG1P3dm3WowUVDupbpW9dRZO5DELkYBOoMnLQQDnTxVzGFsI2kiW5BfV78+Veb9Owv2VlxlrQlVAYn2mC6CFAjFsrXGspJMJbPlF7vKs7NqWIZjxJLMPh3UjYHWePuq1vY4QDPrYh4GKys88ts19dLRycnkrOjYqGy0H5Cvf+g\/SjAqh0VQpz1GI4W7gwFfNlBBI2T8x9cq7\/AEV0oLFlZc+wBl\/F2h4Z8wK8\/PxuUWke3hlGSxaPuSgEBhBB2j48asa5vQtp2AZ9ftjgCJHlXQJr5Kvs48kcZUUc8Jqh5RVnPLvrB7UbvCtIwUtCNmLupcudx8vnWj2w3HyrE2\/7p99aolljNWW3I9kHurHED7J8KzazneO+qkBlr237g\/D+dR1s+taRwUUng4nxoK8T41otHRW0Qe3PPXyFUe9qMxJH3ogabJ17qQqMVKRaOktsIB9WdMWR8KnHO4g67q5hNVxUoDLWNkr\/AOmuLCWXIEGCAQsmMXaGWWtNWRDKCpyOmUd0bK5s\/X60BzsJ8aYg6eHj41RstTlzX41zpzqMt9TElnS65dA2Hjl5HOlSUUyloyn97tA900vFAneKtEN\/tTj2p7h88qHtS2sd2VLmKgMKtFs17qKynj50UotjJtrUNBBw\/wAOLbE4l05MKbS0ZhqoO45n+U1WytQ8EoyneSBqNg9Y8yBS9kyOSEJ7BKk5ASZyB1Iy86lGRh3tBMYH4dpPAmRrSt4e9MRgVEXbLB3PfGEeFNlDx1PtH631kjgswkkr6w7WXIHX1RpvogZ3N7xmHCDc0ifBT7xT1ndiczaOdNIAEbBlWF3vKurYTMZMDIZTEkMpAK8sq3QTsOz2m2byDv8AGo9lItbOzSC9ow4NaNB\/DOfhXC9L0V7rjsSrqjHEqjWUZO7CWDZ16I2A1OLmTmOR1G+uT6QW5Fk4gwIkglpGJdMstJjhVg8ZJmoW2kj4jebu6hcQyOIryDEE+INTYXUlcQ1xKAOZI94p7pK2dwOyQoLhTBgyzMQDEGMRpCwsmYSCBBAiYkzsHDWvrpto5Tioy1s1DYkYH1sQYcYnEP5qYuFnhRmIMt2V4ZqSe8BhSiuA8t94yB5\/GvSWf7ZLJFs4BBGLMDEMU5AGRInTUsOWJtpV7O\/BTlb8o+k+jNqVsbPMkBAPARXaOJs5y4gHYK4PonbzZJG1RHDL869EVbUkeBnwivjdv\/Tp8hf0ZGzO0g8xlVDZ\/QFbsp++vgflR1BPtg8s6HnFHQbaylRtpxruoyYk8vrKsmuqb45j561oaFHtBsIrBmJ3edP2lyWCQSYzgCT4TSDYFzZTEEgqJ9UgEGYhhOh41pAzJbd4VUpOtPtdAcgSPOqN0cPvHzq2BAxxqQKc\/wANGxj51P2ED2s6WgIxRB302Lln6w+t+4VZridjilgRJbZ51YE0w1zfcDWT2LjVTVsGZmiaqxO6OdVNp9Z1SFyKDVA\/DzqGY0ohoMqk1j3moWz3OfGgNsVTVMJ+97qKAuLw20g9xqLK84BChRtyECeQ5Vhg4RzM1BUU0LHxfjWCFQXZOy7+u0lic5yDSBnw2UsFq62YoUb6wYg5BxgQXUhSw3OIhhOwjlW4vx2L9d1Iqo3VfCOXlUZBtb+52DwPzrl+kp\/ZMXz4cdhin7sqg+7Oc8qyvl36xwpAwpDMNhMnCviJPLjWHpo78DSeT6PKdL9HvY3NCQWPaJBAGBWUuy5AQNSdTPIV4G0tAGlZ1nv38q+6dJIrpgyIIwnd2z2vIEmvBdI+igLM6r2SxwqNykLG8kwfGvbw\/IirUiODnu6PKXG5PatMFixgwJJLTpx1r1PQ3QD4U61yqSGNnIGIaic8wYAIj2uE13OhehRZhDBEsJA3MWYCdREfzHfXRvF1bAVnMWVoJ4uuvDQ1ifyW5UvB1UIxVLyU9G7ZEtXsvZV3CMB2WUkOoB34WWvUvemZiqqFAyk5nurziWYBS1AjGEW0GyWAKMeIZivEMN1d5LUAAtlIieI4\/WleSdKTrsvN\/UU10SbZzlEjeQMuVaLZLOZk7v0pa36Qs\/vzwWT4kVnYOjGUJB3AwfClHkN7\/YmEwDJWlgoziq2lsGEICTxEAcTiFS5O9vE1R1nXxnOrRU0YPl7QPJV8ss6WYDPsnzEjmD8qm0s3kgTwOg\/FVl6Pkdp2M7jFVIrZmtuRvI4mfM1rd7R21s1I2EEeOYFYJ0dBjHPMfHb4d9PWVgdC7dxA8qpLQNdctYPM\/A1Vbntw4uc\/OrWtkAM7V05uB76TsjZTleiWGo61f6aIeR3qyBAVRw7VQXYaqe6GHvBrSzcaB8X4lJ8BTCkfU0FCthbyci3LCZ8prfrG2Ix5wPfn5UlfLzZzhHafYFBLDw0rW6C0A7TxwK4viKEoZe7hszl31g\/R6nStsbffXvSPjnVlaBm8nfkPKowjmWtwilXsiNZ+Fda82y7xzrm297XSczspFs01oxBqCar1gqcfCtUYomRwoqvWDdRShRkHmrAVGIb5qZrQL4RRjAqlaWVgW0HfoKgLBxWlmhYwoJO4CaYsrnvbuHzphBhBC5TrBIJjTMZjurLfoqRWzuLIMbjDhEgESSdkge6k7rbGdZYklstpPPYIHdXA9M\/tLgslu4CQTZhshGYKQAQRxk8TXU9HQ7WaWrjtMoJBEZ7cq0+P+cmzeWqR1nUxiiMzodole7OqogHZOgP9X5zVbx0jZ2VkVa1UMiFnxCMZks0KTnnJABmIqnRd4S3RbWzaVaBsPbzJU7jBmOFcsXV1o7LSNrIjFlswzzCkR5z30reHytBGRBAP4T+Vb2dkrSVeRLDQwcyGjkUI\/UVnKdsQDgAJxHI4llC0RAMqczt351Etlsbud3R7NkcGHUD+XUHYRkatdASrI8F07LbiQAQeRBB764\/Q3SwtrZVVkIRO2FXEuExhwsMgQ4OWZ7R3V3L+62WG3AdphHRVLMwYnAQozlTOe5s63KEtLswpU2n2YtdFfLBhy3zP4dRQnRoXdylqLS3cCSrIGJhWOYE5ThyBjONk0u16bjUpnJobbHuXxPyqBiGqk8RFJ43baRrptoDWg1OuhP6TWiUNtaR7JiY2d22pDEsVjMAMRImDtpM2LuNRzJmD5xWSdHuNYy4qedLRaHHhjGJgdwKfOsLawQa4gd7OvmKh7qdMREgnZqNkEcZ7qLO5Zatqc5A0kaAb6loUaW1irphZEK78RGXcPjSR6EQgLhODQQ7Fd8RiHxpr\/B85xkdy\/KuffuiLYSUcRxMeJBjxFai17FMYu3Q1khBQYGGYMK2m0HOn\/sikdt3fm0DwWBXnl6OvK+raJJgiWtBrzOdZ3jo6+oMWPFwV2mOT4g31nW8b7B32udgPZUciR7jWTrZLo7jgHYDzNeTtL9bD11PGQy+MYhUpewRJVh+8BiHivxq\/W\/ZLR6o9KIujeJxfM+dc+06YlshI2EiuclttQg8iD7qZs73OTAc6mIujS26RZhll7\/OlsR3574z99bm8g5VBIOi1Ukuh5MPtZGyR3VcX8HUEVLox2VIsVOwzV\/miF\/tA+950VPVrUVP5Ar\/j92\/3V8G+VR\/mC7f7q+DfKiivV9ETlkxq7dP3TV7dRuEN\/bTn+Z7n\/vp\/xf8AtqaKw\/jxN5FW9Jrn\/wByByD+7DQvpPdB\/wCZU9zf20UU\/NAzmyD6RXGZ69J5P\/bWF29JbqhK9cuGZUw2XDTSoop+aJc2cr0lv90vCgLbrOuQbXd6umVeZsbZUGEWpABxKULAYsxi2GYyoortHhSVWaXMxy79OOiNZreHCmQIn2mZjnqDLtmN9c293skmLVmxKFaS2ar6qmdQKKK0uONh8zPUehvSd2sLJsdqiu7kxDTEAKCwGnreNemHpRdIj7UBthVZQIz+7OwUUVyn8eMnsz9kje29Lbk4IF5QQTGJWwtGgMLkDIzGYjxVb0mueEReEmMxhYiTqMWCcthqaKwviwXbNz5GxZvTW7JMMW\/hXWNMzGVUuvptYuYeEyJDSxGzLTI5+VFFX80DH2SGE9LrtJ\/bqBlEhvguda\/5tumot0nirf20UVn8sC5sB6V3QgTboDMnJzEaR2Y\/Wsx6UXUTF5UbfVbU6+zlUUVfyw9jNmrelt1\/7hTzD\/21R\/Si6GP\/ABABPByB5ZVFFT8sBmyy+k1yEn7QpJ3q858cNDelV1Gl4Q9zj\/6+VFFX80RmxZ\/Sa6H1rVDyVtu+Rl3UlbdJXBjItQh3w8+Q0oorS4Irszmzm3rpWwVpFoHg6gEMAcpVwAQRtB3zJ0q56fsTAZ53MBB\/GI91TRW\/qiM2a2fTV2Grr4N8q2HT12H\/AFF8G+VFFZfDEZsq3pDd9jjwb5Uf49dz\/wBUD\/l8qKKv0RGbLf45d\/8AeHg39tFFFT6YkyZ\/\/9k=\" alt=\"NO SE RECUPERA EL TIEMPO PERDIDO, SOLO SE GANA EL TIEMPO QUE EST\u00c1 POR VENIR.  \u2014 SteemKR\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0Por mucho que mires el reloj no llegar\u00e1 antes<\/p>\n<p style=\"text-align: justify;\">En f\u00edsica, el tiempo es la cuarta coordenada espacial en el continuo espacio-tiempo. En gram\u00e1tica es la categor\u00eda que indica el momento relativo en que se realiza o sucede la acci\u00f3n del verbo: pret\u00e9rito, lo que ha sucedido; presente, lo que sucede en ese momento y futuro, lo que a\u00fan no ha sucedido. Nos referimos al tiempo meteorol\u00f3gico para explicar el estado del clima (hace mal tiempo; qu\u00e9 tiempo m\u00e1s bueno hace hoy, etc). En mec\u00e1nica, el tiempo puede estar referido a las fases de un motor. Tambi\u00e9n est\u00e1n los tiempos referidos a cada una de las partes de igual duraci\u00f3n en que se divide el comp\u00e1s musical. En astronom\u00eda nos referimos al tiempo de aberraci\u00f3n en relaci\u00f3n al recorrido de un planeta hasta llegar a un observador terrestre. El tiempo est\u00e1 tambi\u00e9n en la forma de c\u00e1lculo horario que empleamos en nuestra vida cotidiana para controlar nuestros actos y evitar el caos (\u00bfQu\u00e9 har\u00edamos sin horario de trenes, de comercio, bancos, oficinas&#8230;).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ0JCDlMeXrffJj3pc3JR-V8kStklLE6ScsBA&amp;usqp=CAU\" alt=\"Vivimos como nacemos? \u2013 Cristina Hyland\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS6I6_pecEGTjUvZmBeRlXr00r9ItQbcTRXBQ&amp;usqp=CAU\" alt=\"M\u00e1s de 9.000 im\u00e1genes gratis de Chica Joven y Joven\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT_HbAaKstPzMzj56vlNS345ill_9EORx0jJQ&amp;usqp=CAU\" alt=\"Esta es la raz\u00f3n por la que sentimos m\u00e1s fr\u00edo cuando envejecemos\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El Tiempo ha estado presente en todos esos momentos de nuestras vidas<\/p>\n<p style=\"text-align: justify;\">El tiempo es tan importante en nuestras vidas que est\u00e1 presente siempre, de mil formas diferentes, desde que nacemos (cuando comienza &#8220;nuestro tiempo&#8221;), hasta que morimos (cuando &#8220;nuestro tiempo ha terminado&#8221;). El tiempo siempre est\u00e1. Es algo que, simplemente, est\u00e1 ah\u00ed. Sin embargo, a pesar de lo importante que es el TIEMPO, no he podido leer nunca una explicaci\u00f3n satisfactoria sobre el mismo; una explicaci\u00f3n que lo defina con sencillez y claridad sin restarle la importancia que tiene para todos y lo que en realidad es dentro del contexto &#8211; no ya de nuestras vidas, simples e insignificantes puntos en la inmensidad del universo &#8211; de la naturaleza c\u00f3smica de la que formamos parte.<\/p>\n<p style=\"text-align: justify;\"><em><a href=\"http:\/\/flickr.com\/photos\/pvanb\/783825695\/\" target=\"_blank\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Cono de luz - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"\u00c1ngulo de x' en el espacio-tiempo de Minkowski | F\u00edsica | Khan Academy en  Espa\u00f1ol - YouTube\" \/><\/a><\/em><\/p>\n<p style=\"text-align: justify;\"><em><a href=\"http:\/\/flickr.com\/photos\/pvanb\/783825695\/\" target=\"_blank\"><br \/>\n<\/a><\/em><\/p>\n<p style=\"text-align: justify;\">En el a\u00f1o 1.905, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> p\u00fablico su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial y desde entonces, el concepto de &#8220;tiempo&#8221; cambi\u00f3 para el mundo. <a href=\"#\" onclick=\"referencia('minkowski',event); return false;\">Minkowski<\/a>, un antiguo profesor de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, cuando repas\u00f3 el trabajo de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, se dio cuenta de que a partir de ese momento se tendr\u00eda que hablar del continuo espacio-temporal; el espacio y el tiempo dejan de estar separados, dejan de considerarse como entidades distintas, para pasar a estar conectados; conexi\u00f3n que, desde el punto de vista matem\u00e1tico, la dan las transformaciones de Lorentz.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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uLRMzFRiCOuTBbWP7RH4VYtIMLpq8FVpv0RN4tuYBI8p9LiyhVt5Ztexte1\/C48L\/ADH41Yfof\/zof4x\/yrc+jJjWPnQ2Vma+X2wo8v2aaCrN4CrB1CLWxcyOvKT5RuqSlWXsMI66qP1xSQn5d0A\/jUGQWJHr16flUEQuapSLMkeTmu9dJMea10pSoWaVb9kf9+0n94h\/mrVRVx2QF9fo\/wC8Q\/zVoi38ZISXUnNld5ZRjjs6FyL5eVwfwHyxxIcjTQwbZS21Mh8bMCsSH4IWb\/Gqa0\/tep5bhViRneRgm\/KjLO7ZY5AldreLEedUfF9a08skrbFze3go8EHoBYfKrjwiRvb8\/hV4o06nEMp07tYA4\/8AIzGSd9TsC4aQNzApSlUVkqRHCe7fYN0J2Hqb+lakFyP+v5V0h4POXMcQMyxq1goDWyADGy3K7kkX+z6VIaThdFKjqY6o75WxJ2HfECAb84G6rOETyNqY3UpzMwRzNkuOmVvCqyun4XwEJNGJp4FPMUCJTz3Y5CysqHFQTscnWoza3TRH6KAysPrapri4v0hjsP4mcVOiHeIx9d9srzTxYe4mmC8ncY3vqdAInkSZmAYKq9HoZJTaON5D5RoXP5dKsv0GI\/8AeNRFFvuinnSfwR3UfeZajavjk8gwaQhOnLQCOO39kgC\/lVXUy0dffT8qdPEP+ZwaP8bn1cIvy0ed1enXaWH9TAZj9rVNt8oYyAPvM9R9Zx2eVcDIVj6cuMcuO3ly0AU\/OqqlQXn+FLeFpA6iNR5uOo+U47NgdLBZvWKUqq6EpSlESlKURKUpREqTqNU8jZO1z59P8qjUopDiBE2Wb1cJo1iQGSMyO72VQxAtirXuOtw61TirOfiJKwWvlECL+uZIIt6WHyqzY3XRwxpNDi8XgabAjImxBBMSRNrHosyamJSR7IlxscpZDuPgwqeiAQ83k6ZR1VSzFn8DYlj08qrdZxNmaQLYI7FrYqTub2L2v+dWWjnTkIJCChEgNljLITfFrHvklt9reFXa6T+wC9HhXUzVe0EQAYOim2DIAJMSWiQZJHMtgFU+tmD4kRqlhY49GOR3t4bWHyqHWaxWS8d7zUOp2fL7QpOo1DyWyYmwCi\/kPCtKi58B8dhXilFD3F5LnXPVX8oEUo04gjZu4CXuTkygnxta5I+Va5tdMl+5GqglSRChAI8AxU1F1euLyLLazAJ63KgDL52qPqNQzkknqSbeFyb7D41d1SJ0+S9OrxYbrFJxA1HTp8Ph2mAD9zsulmZ4VbmTFSVvG8ahQWv7pCpf53HUVzWq1DSNkxubAXPoLb1O45rRI4w93FdunexAJ9TVRW\/GFnxXNpzpBgfn8Llr8VVqtax7pA6m+95yRMAxMWMkJSlK5VypV52IF+I6If1qD+alVOngaRlRFLMxCqqi5ZibAAeJJrs+x\/ZHXx8Q0bvo9QqrqYGZmjYBVEqkkm2wAuaJE2UHXaxo9K\/dVX1LsoKqAeQhGVyPtSqB\/hNXKV9I4l2E1buGlVwiKI0WJObIyx\/WstkUsbvu9+\/UU9l54j9BwyWQj62rIb8IkKqPvFq2c3mQPf5XCzi31Jfpc9zjJtA5NEu0gw0AeGTYmOfHaLQSzG0UbyEdeWha3qbdB6mp54Kke+o1MKfsRHnyfCyHAfNxXSargHFZ9OY3gkGLLgi4xpiQ2VolIjFiF8L71p0vY\/WrEUOhkzNxmClwD8T8reRqrdA\/f9l2t4WtUI11WsBE+EajMxEkRJP+Atebqh\/SGli\/UacyH7eqbIfdiTFR94tXnjHEdQWaCSY4IbYJaOLbxESAIPwq51nZDiDsrDRlSoA2MW5HiQLD8qs5OD8QNnOhbINkDzY+773u+Nu95\/UWpD5kTHZb0P8A5\/AhxL3nUCNLnNc4xBmLnSbjEC1rY46LSoJIQrCbJwCoul+8NsjYi\/n4Vs47w\/kuFAaxy7zAjI3Oy38lxHxq50\/YrXNOjPpu60ilgXS1i1yPe6WrfxzsVq3lZo4SQSdyYYxa9lxUP0tbrvWUi4C110i2pYT4YzYSZI1Em8XEzfMWdyMelOao3dLED5E2vUY9a65OxvEs0doL4kWvLD0HgBnYVYHszrBv7Mbi9rywAA3ex9\/ruP4BXfTpcNUBl+mDuJJFuR2M91wuLxtPv+Fxh06myo2blrWAIBBAt1HnevGr0rRkBrbgEEdCD5Gumj7Ja0TCUxIoyDEc+HYX3+v8a1avsnrXIvHEANlHtMA2+9Jf8aq8UDSc\/wDqmBBMQIvBk3vcnMdU8WqPfv8AK5Sldpwj+jzUzcxSY0kCFoxz4GVytyysVkJTugkGxG29hvVBw7gWp1AVoYJHVnEQYDu5kE4lzsLKCSSbAC5sK4lpCqqVki1YooSlKURKUpREpSlESlKURK3wRFyFHX1Nht1JPgLVoqfwofSDx7r7D9xvOtaDPiVWM5kD1MKrjAJ5KLPGUYqeo2qSuk+iMpbboAOudxsflc1s1PEMi\/d963X0+sbAb\/lXqRvoxZFAY9Luem2fWw8q6mUaBc8tdI0kiZG8DYzaMxnoqkusqulKVwLRKUpREpSlESlKURK6DsAl+J6Ef1mE\/hIp\/wBK5+pGj1LxOssbFHQhlYbFSOhHrRFpJvua81m1LURYpSlESlLV0X\/ZiT2kacvECULZcy6WUkNYgXLBlZcbXuPnUhpOFlUrU6fzuAsT5DPpOM8gvHZTgHtspj5qx2AO9yWF9woHkoY7+IA8ajT8HYQvNeypIYyjLIHUj7RK4X6XGVxfpW39FSpA+oLBEyMJVslaRvrKq23Atve3TzFUtVLXAyTy295UMeKhJY4EAx6XN\/PyxmQun1PYvUj2ho15kWnZgz3C3soY2Qm5NiNhfqK5epM2qd7lnZr9cmJvsBvfrsB+AqNUNDhk\/otGhwHiM+UJSpGnhZ2CqLk2A+JIA\/M1otVleDE+\/d1L0mueJZFRsRKuD2AuUuDjl1AJAvbrax2q+7M9qxpYJNO0byJPdJbSslomXdYgNlctYljcEIFIsTXPaTT8xxHcAsbXNRqdVOkgatvx\/IWTWKUoqpSpmg03NcJexIcj4qhYD52t86iGisWENDtjI9In6hYpSlFVKseC8KfVSrChALdWY2VR5sfLw+JAquqVoNY0MiypbJCGFxcXHQ2qWxN8KzYkThWXENBHEG04PM1Imwut7YhbFR4ElyR9z1qDLoHjk5UqmNtr5gi1+hPp601\/EJJnEkhBcADLEAm3QsQO837R3Nq8anWPK\/MkObbXvYXt4VZxafeyuSyZjf8ATrvKl6zhTRrHe+bllKbd0qQAL38f9KS6JhK4hV2EZIyA8VQsxv06K5+ArbquKq2qTUKpspQkEi7YgfLoAKt+y00yxTxKhl08wZSBNFEyk7F1D3sxXunbcGs61QU2lzTg7mP1tffK6OKptcHN4Vuo6oEXOlojVgfMSSdgREwQuNqcEk5RIJ5d7Wy2vtvj47239a38Q1MqD2d1iGFvdjiy2G15UGTdftGpug4h7PHDIBkQxYAgFSUdSM\/HbbYV18E1rtZc6AGk2ObgDuDOB0yvPqa22IvOPYsVq0HZueTUjSsjxyYs9mQ3AClhdfC5AX4tUSPTAwyXBEkTC+\/VScSLeBDY\/jXURRhpuessQVkkVo9RrA90lVwyqUUFBZ2te5B3rntYqwmZFaN+YBblszKgzV8cmAubADxrBtCs1uuq2BHTN+vZdHDteDNYAAtI\/wC0OiLnfSR+M01KUqiySlKURKUpREq50HEI0iKNHdshvcWZMkYqfgUFv3mqmqcuiYwtPcYh1jt4ksrNcegC\/mK0pVHMJLeX6LWlUewkt5Habean6fXxX1BwCiQWQYhsdmsAdsTlibj7Jr3JqtKFgUKXwe8hxC8xMvEncEjwvaqeGBmDEC+AufgSB\/mRWfZHwzwOFr5eFrlf8wR8q1HEviIB7jrPbPTougV62n5QbEzE21STyibGRAwtvFHVpWZGuCeoQRjp4KCbVN7KIG1cYYAjvGzDIXVGIuviAQDb0qGdE2CN1L5sFAJOKDdj6bN\/AxrTpdQ0Th0NmXodj6dDWRdL9RG8ri4pj3teMFwn\/wBCRz2Mq51+p0mb8tGxMiuGXusoxOSoSbBeZYi63A\/Crzh3EG1JLhdRijZtI2ogVUYo2Tgez+8F5j4rdtmbrvXE+zPcDFrsAQLG5B6EeYrruzGn1SwSKg5KyMrcydFEIAuO6z\/XZim6i45Y632llbQZcQB2H3XmcVwDX0wGXdZrdTzEGATkcpjciw2MLiPaUNGdPFFjEQReSR2du9fmEKQmZO5JB8ugFR+H6rTLqI5DGVjEZuGXmDnYsA+DN30DWNrjpUjR62DRmWFkGqWRQkhsUCkG\/wBEzAsbHxIQ3UeA3idoOLR6hYcUKvGpQk9OWMRGg3sSoDXYBblugrIVnl+Le9srYcKwA02hwBmbmTIgkzN7b73vJU48R0gg1SIpXmsWjTlDNDkCoEoawjAvdSL1ydKVYulb0aDaU6SbmbmdgPt35q57MzhNQhZsF3BN7C1j1P5\/ECokkqNGSwJmLElj0sfS\/W\/pUEVI0oTNc\/duL+G199\/hTUYhd7a7jTFG0Sc48QAnpEWIxJVzpuGiyty5A1gwtNGPUEX3XaxrP6MT\/wAM\/wD7uL\/6VG1k0TtMx378YS178tQwsvh7oTr5Vs4Xw2CUTtzCmGHKDMgByaxzyI2sLeVyLkCtBEwB79CuzieKocOyYBAMf7ZPzFoJBpOiYBscEKONIglaN7x2FwCwbcgEAuBboetqh6dYye+7KP2UDfkWFX3aZVgUaVADETzkZ7c4AhkxZlspU2zG24Kb+FVvZ2EPqI18Sbj4gXAPoSLfOqOZDtK87gq7eMczSwAOdAncE2nTpxiBp8gpycCx7w9pP\/pwn\/yzNq8jg0Zuq3LnZV5kW7E7CwYmmn4cssTTBSWaTu3NhbJAUZugJzv9w1L9hgAKhAuaK\/NMl+WpA8Gtkcx9UX3+VakN5R5\/kFfRM4VjgC2iA0iR4nGZwRLDEwJkwJBO65S1YrNYrnXzASrPT8Kd4HnyRVQ2AZrNIRYsIx9YqCCemxHWqyrfQ8X5cfLaGKUB2dTIGODMFBICsAwIVdmBHdFSI3WjA0nxKfxThEOlWzkNK0CkIHDFJWZWJYKe6BGdgepqkj0rFlB7ufulrgH1B8r7XrfxXiragqzqgYCxZFxL2AF3PibAeQ9N618Q4g82Gdu4oQHe5A+0epq7y0m3krPcwmQLDA59z91LPBiJIkLfrPe2\/Vnqyn1C2J8r164ZwRtUztEtokYXLMAQGJsFue+2IY2HgprzqeLK2oM\/LtcEFcuoKFSMsRbY+XhU3s9qlMUkLvCgDiWNpDIGSQDEOuGxsPBvT1qrgXeGlmd\/3WvG\/CMs4YD5jmflAEHxRk6iR9tMxeK8Bkj1MumhBnKM1uV9IcVYjvYjZhtceBNRtDovpTHKrLhfJTdSCOoPl\/8AlSe0k5abmc6KRmFyYFKKCSb7WG5NyT61X6GcK926G4bx2YEH49a14VuiswVYiRPLrJxC4S14bBN4XQcD4RpZF1BbOSWK5jQSIiSgqbIL2YsLMxxPRLDciqaEBtNJcC8bKVbzz2KH+EH7rVjh\/FDCrJy4nDWvzEyO3kdiKjHUHl8u\/dvl8Ta2\/wAB0+JrmaT8R7iIBwPsN7dV1UdNOXFxOppBEYMQP1h0gWI9I1KUqyxSlKURKUpRFJ0epaKRZFtkhDLcAi43BIOx3q+41x6KXVrOkTctSLxuUKsFGK4oUKpdbEghrEmq7hnDRLHNI0gjEQFri+bsHZUv4XCNv52HjVh+jI+RAAl5tQhEZDXHM9pCgsL7fR3X4+orVodEDv8Ab6rem2ppgYz6GLdyY6qAnEELzsVKrKLBUt3e+rWFgANgeg+Vb4eLoqFMWKhWUKWWzAtIQW2vdc\/DyqC3D2UzK2zQ9Ra9zmEsPxJ+VbJ+GFIjIWBIw7o6gOoIY+S72+NRqeL+\/crro1eKpt1MGAbwMS4n9Q4x0wQt8PFAgja2RWGaG17W5qSJn032kJt6VYaTiMEEQR2jlNvdj0cFx6NqJoy1\/UI3xqom4YRkF7xjiWWS+1gzLa3n+sT860Jw6YlBy3HMIVLqQGLdACdjesKlNtR3izj0x9drrzuMp6qh+LEiAcf0jHcDMfZdgO20a8nlRSRGOPDNTG8i90LijSq\/dsoPdw6nbxNTrO0Ykl1EjofpUwUFixH+0xzd9j6Art07ottVe3A5w8qYbwi8hLKAotcHImxuOlve8K16Lg08wYxwu4VczZTuuQFx57nw8AT4VeqBHjEXnzHU3yOa8+jw\/C0zrpkWj+oGL6m9O1rjuVD1Exd2c+8xJPxJvWoj86uON8J9nc95OotHmGcAqDdgmygHbcg+lV00gIUBbEX8Tt3mOK3Pu7j1vei9KpOt2oyZM95uo1KUoqJSlKIrPhfDjMT3woXdr7kLY3e3iB\/rUJ1KkjY2NrjcX9DU3guqWKQmQEqVZT81Ir3wviCxq0bmTBvBGFhtY90gi5G2XhVgGkC672M4d7GAu0nxSbnEaZGwMxI87YgLCxVnA2UgH717f5GvfsknXFrABr26Kehv5etSdDqo0jkR1chyhsDj7mfU\/Ejw8Km6TiqBFViQqpYpgrBzeT63VQLigDeaUKFB4brfEi9xY6jmYERBzNjAJIBocvC+1YrFKqvPgFKUpRSlKUoiUpSiJSlKIlKUoiUpSiJSlKIlKUoiUpSiKbpeISRK6o5VZBi4HRhv\/oSL9dz514fWOyJGXYohJVb7KWNyR86UqeimTj3zXmHUst8WK362Nr\/Otp1rlOUT3dtsVvt0GVr29KUqJV21HgaQ4gYycHI7HcLaOJv9JsPpYxG37qlCCN9j3F\/OrGDjiRmMqJpTEVaPnzkxoynYiJbW\/ipSquaCdRzlY1abapJfeSSepI3UvSdt5onLpBplJXG6xkHECMKpbPJlAQbE+Jvfa1VH2h1PezleQOmBErM4C5K2wJsPdH50pVnAEwfoFnS4alTMtbGOZxjPdVs8rOxdjck3JPiTWilKSty4uMnKUpSihKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpREpSlESlKURKUpRF\/\/2Q==\" alt=\"Evaluar la transformaci\u00f3n de Lorentz | F\u00edsica | Khan Academy en Espa\u00f1ol -  YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ5SYMNVnTYun_dFRkt9SHwAFcKJqPRoid73A&amp;usqp=CAU\" alt=\"Contracci\u00f3n de Lorentz - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Las transformaciones de Lorentz ponen de manifiesto c\u00f3mo var\u00eda el tiempo, considerado como una cuarta coordenada.<\/p>\n<p style=\"text-align: justify;\">Estamos acostumbrados a considerar el mundo como tridimensional. Para especificar exactamente la posici\u00f3n de un objeto en una habitaci\u00f3n, por ejemplo un reloj encima de una mesa, partiremos de un \u00e1ngulo de la habitaci\u00f3n e indicaremos las distancias del reloj a las dos paredes que forman el \u00e1ngulo y la altura respecto al suelo; la posici\u00f3n del reloj queda globalmente determinada por tres n\u00fameros, esto es, tres coordenadas espaciales.<\/p>\n<p style=\"text-align: justify;\">Pero al hacerlo as\u00ed no tenemos en cuenta el hecho de que el reloj en cuesti\u00f3n, que estaba encima de la mesa a las diez, puede estar en el dormitorio a las once y ser colocado en el mismo punto de la mesa que ocupaba antes a las once y media. Esto no importa cuando se considera un tiempo absoluto y, por tanto, hay un \u00fanico reloj para todos los observadores, pero resulta esencial cuando sistemas de referencia en movimiento relativo tienen distintos relojes no sincronizables. Por tanto, todo observador tiene un espacio cuatridimensional (el espacio-tiempo) relativo al propio sistema de referencia.<\/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 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Lorentz Velocity Transformation\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<a title=\"Lorentz Velocity Transformation\" href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Relativ\/veltran.html\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwj5mo2wqeX1AhWLyCoKHeTUC5YQr4kDegUIARC1AQ\">Lorentz Velocity Transformation<\/a><\/p>\n<p style=\"text-align: justify;\">Las transformaciones de Lorentz son m\u00e1s complejas que las de Galileo, pero tienen la ventaja de eliminar todas las contradicciones halladas anteriormente. Sin embargo, para velocidades muy inferiores a la de la luz, estas nuevas relaciones se reducen a las de Galileo, y s\u00f3lo se manifiestan grandes diferencias cuando los sistemas de referencia tienen velocidades relativas pr\u00f3ximas a la de la luz; entonces, el tiempo transcurre m\u00e1s lentamente para ese hipot\u00e9tico viajero que viaje a esas velocidades relativistas.<\/p>\n<p style=\"text-align: justify;\">La diferencia fundamental entre la mec\u00e1nica cl\u00e1sica y la mec\u00e1nica relativista radica en el hecho de que, en el primer caso, la velocidad de un cuerpo es diferente para un observador en reposo y para otro en movimiento, es decir, es un concepto relativo; sin embargo, en el segundo caso la velocidad es un concepto absoluto, no cambia con el movimiento. No obstante, como cociente que es entre dos magnitudes fundamentales, espacio y tiempo, el hecho de que dos velocidades que deben ser diferentes sean iguales obliga a que exista una variaci\u00f3n en el espacio y el tiempo. As\u00ed, se debe producir un acortamiento de los metros y un retraso del tiempo. En la mec\u00e1nica de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, por el contrario, los metros y los segundos son invariables.<\/p>\n<p style=\"text-align: justify;\">Las transformaciones de Lorentz son un conjunto de ecuaciones que relacionan las coordenadas espacio-tiempo de dos sistemas que se mueven a velocidad constante el uno respecto al otro. Efectivamente, las f\u00f3rmulas predicen una contracci\u00f3n espacial (contracci\u00f3n conocida como de Lorentz-Fitzgerald) y una dilataci\u00f3n temporal, cuando la velocidad relativa de los dos sistemas se aproximan a la de la luz. Sin embargo, Lorentz se vio obligado a introducir el concepto de tiempo local, que supone que el paso del tiempo var\u00eda seg\u00fan el lugar. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se bas\u00f3 en la transformaci\u00f3n de Lorentz y la mejor\u00f3 para el desarrollo de su teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"La F\u00f3rmula de Contracci\u00f3n de Lorentz\" \/><\/p>\n<p style=\"text-align: justify;\">El Diccionario Oxford-complutense de F\u00edsica explica que, cuando se viaja a velocidades relativistas, cercanas a c, se produce lo que conocemos como\u00a0<em>contracci\u00f3n de Lorentz-Fitzgerald<\/em>\u00a0que se concreta en la contracci\u00f3n de un cuerpo m\u00f3vil en la direcci\u00f3n del movimiento. Fue propuesta independientemente por H. A. Lorentz\u00a0 (1.853 -1.928) y G. E. Fitzgerald (1.851-1.900) en 1892 para explicar el resultado negativo del experimento de Michelson &#8211; Morley. A la contracci\u00f3n se le dio el marco te\u00f3rico en la teor\u00eda especial de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> como antes hemos rese\u00f1ado. La ecuaci\u00f3n est\u00e1 definida de la forma siguiente:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">De donde se sigue que,\u00a0<em>L<sub>0<\/sub><\/em>\u00a0es la longitud en reposo (por ejemplo una barra),\u00a0<em>L<\/em>\u00a0es la longitud cuando el objeto se desplaza a velocidad\u00a0<em>v<\/em>\u00a0y\u00a0<em>c<\/em>\u00a0es la velocidad de la luz. La mec\u00e1nica cl\u00e1sica estudia los fen\u00f3menos a una escala tal que\u00a0<em>v\u00a0<\/em>&lt;\u00a0<em>c<\/em>, por lo que estos cambios son apreciables.<\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Foto de Rarezas de la Naturaleza - Fotos en InfoJardin\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La Naturaleza tambi\u00e9n tiene sus rarezas<\/p>\n<p style=\"text-align: justify;\"><strong>Simultaneidad<\/strong><\/p>\n<p style=\"text-align: justify;\">Esa variaci\u00f3n que experimenta el tiempo en la mec\u00e1nica relativista cuestiona el concepto de simultaneidad, ya que bajo ese punto de vista no es f\u00e1cil afirmar que dos fen\u00f3menos son simult\u00e1neos. Si lo son, deben ocurrir en el mismo instante, y para medir ese tiempo debe emplearse un mismo reloj para cada uno de los sucesos.<\/p>\n<p style=\"text-align: justify;\">Lorentz supuso dos sistemas de ejes coordenados que se mueven uno respecto al otro con velocidad\u00a0<em>v<\/em>. Las coordenadas de ambos sistemas est\u00e1n relacionadas entre s\u00ed seg\u00fan muestran las ecuaciones siguientes:<\/p>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"data:image\/png;base64,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\" alt=\"La simultaneidad es relativa - Gravitaci\u00f3n\" width=\"374\" height=\"135\" data-deferred=\"1\" data-atf=\"true\" data-iml=\"250\" \/><\/div>\n<p style=\"text-align: justify;\" align=\"center\">\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 \u00a0 \u00a0 \u00a0\u00a0<a title=\"La simultaneidad es relativa - Gravitaci\u00f3n\" href=\"https:\/\/www.google.com\/url?sa=i&amp;url=https%3A%2F%2Fgravitacion.es%2Fla-simultaneidad-es-relativa%2F&amp;psig=AOvVaw2XIG5TX6f9fjmAFqhWiaIH&amp;ust=1644039389621000&amp;source=images&amp;cd=vfe&amp;ved=2ahUKEwjMleWPquX1AhXTNuwKHd1xDOcQr4kDegUIARDTAQ\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwjMleWPquX1AhXTNuwKHd1xDOcQr4kDegUIARDTAQ\">La simultaneidad es relativa &#8211; Gravitaci\u00f3n<\/a><\/p>\n<p style=\"text-align: justify;\">Siguen otra serie de ecuaciones que, al no ser el presente trabajo de tipo t\u00e9cnico ni para entendidos, no me parece procedente rese\u00f1ar, y me limitar\u00e9 a explicaciones escritas, no num\u00e9ricas que no estar\u00edan al alcance de todos.<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, en realidad, tanta numerolog\u00eda nos viene a decir que:<\/p>\n<ul style=\"text-align: justify;\">\n<li>Los objetos se contraen en el sentido de su marcha si sus velocidades son relativistas (cercanas a\u00a0<em>c<\/em>, la velocidad de la luz).<\/li>\n<li>El tiempo se dilata para el viajero que ocupe una nave espacial que corre a la velocidad de la luz o similar. Su tiempo transcurre m\u00e1s despacio que el tiempo de los que quedamos en la Tierra.<\/li>\n<\/ul>\n<p style=\"text-align: justify;\">De esta forma, podemos demostrar c\u00f3mo el tiempo es distinto para cada persona, lugar o circunstancia, tendremos tiempos unitarios y tiempos universales.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"depoetasylocos: TIEMPO INTERIOR\" \/><img decoding=\"async\" src=\"https:\/\/st.focusedcollection.com\/14026668\/i\/650\/focused_173087200-stock-photo-kids-couple-playing-beach-gijn.jpg\" alt=\"Pareja de ni\u00f1os jugando en la playa, Gijn, Asturias, Espa\u00f1a \u2014 Hembra, chica  - Stock Photo | #173087200\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Vivir 150 a\u00f1os: \u00bfQu\u00e9 consecuencias tendr\u00e1 la superlongevidad? | National  Geographic\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando queremos darnos cuenta&#8230; \u00a1El tiempo se acab\u00f3!<\/p>\n<p style=\"text-align: justify;\">El transcurrir del tiempo en el universo est\u00e1 referido a un tiempo uniforme igual para todo y para todos. El transcurrir del tiempo de personas individuales o de grupos, en realidad, puede ser distinto del tiempo de otras personas o de otros grupos.<\/p>\n<p style=\"text-align: justify;\">Lo que llamamos tiempo es otra de las inc\u00f3gnitas que tienen que resolver los seres humanos. \u00bfExiste en realidad el tiempo? \u00bfEs una abstracci\u00f3n? y, \u00bfpor qu\u00e9 el tiempo no es igual para todos? y transcurre en funci\u00f3n de la velocidad a la que viajemos o podamos estar en reposo.<\/p>\n<p style=\"text-align: justify;\">As\u00ed lo demuestra\u00a0. Son los efectos predichos por la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>; los tiempos son relativos al movimiento de los observadores. El reloj viajero es m\u00e1s lento en un factor = ecuaci\u00f3n arriba rese\u00f1ada.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Big Bang - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Las 5 ANTIGUAS civilizaciones MAS AVANZADAS DE LA TIERRA que deber\u00edas  conocer \u2013 Innova Business Consulting\" \/><\/p>\n<p style=\"text-align: justify;\">En ese suceso naci\u00f3 el Tiempo que ha sido testigo de todos los aconteceres y de todos los cambios<\/p>\n<p style=\"text-align: justify;\">Para poder contestar la pregunta \u00bfCu\u00e1ndo comenz\u00f3 el tiempo?, nos vemos obligado a retroceder 13.500 millones de a\u00f1os, hasta lo que conocemos como <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, el origen del universo. All\u00ed, en ese preciso momento, naci\u00f3 el tiempo y el espacio.<\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> es la teor\u00eda m\u00e1s acertada del origen y evoluci\u00f3n del universo que se origin\u00f3 a partir de un estado inicial de alta temperatura y densidad que, desde entonces, ha estado siempre expandi\u00e9ndose, y es precisamente esta expansi\u00f3n la que da lugar al espacio (cada vez mayor) que abarca el universo y, al mismo ritmo, crece o transcurre el tiempo inexorable.<\/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 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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o9GkdOuw5xCalWoINWDU9xVDKtRFelQ1XD09wqHFxKLhsSYFyaX4bCZzAEiRJ0A8zaa9Lh8MiL34CiQzAgyQO9BjS1uUDzTlQKNgMDsjEZC4ywoLG50Gt4iekz4WlnsLGwwTnQOe7lDOyKu5LZbk9Oja7Z\/FccuPiBVDphARlzAknUknKBJJtbQDevYfCPZ+AMJ2YAu0LmxGmASLIgALGCDaZMDxznqNRbY4wTlgzu1sRnwFxP\/Gihwq4aEgxDZnKH9MgCTudtDgnFr2fxGVcMiJhosQBlAKqrTmhQbd2CBrPlXg8T6si98zAyyc17QNyeXWq0ZXEjUj+oM3EHSTAmL6TrFDfF8q3uH+EMfIuJiqUVnAyEQ4Q6uR+m5Ag\/wAVR+y0EKi5mJ3YNY3BA3ax7utPmj0mPilQl2QwzEnoJva46HX8UbjOOzMiFHMEjJJyvp9IRcxO5uRppTeDgOrkoMMOpKlMRkYFu8ZKxA05nTWkuITEvnIAYmINhlLG0XUSdwNalyTdlKLSKP2w6IyLgYaJ3Y1DDLIknNJYlrna1ZeJi4rye\/B11CAEkxyAvvWvjYK4bLGKmLbMYVwFI1UyBm0Itzje\/cNwXzHu6oIDS02nvAmJI136danfFZRW1vsyeG7HfEzBWSVUtBeM0DNCnQmAd9jSQ4Iw2c5CNFIMtppGljN9Yr1j8MqDLENOUaz3wAIDRmuSLX1uIpXhux3xA6l0TKCzZ3CXAupXUwTqRqBep3+t4HsPP4kzJgE3MCANdgLDX3ahnK0DPFixJW08hkk7AAmBcm1N8QgBIhTGYGWtJm5g667xbfdDGa5DEE3Egg6CFuDEa6W8qqxUVwsBnIVFLnkqknrYCf4tQMRI1EHcTB31BJg7aDa25MmPlMjuxujFSZGma8afv5ABzEzfcnUxOuozH+TSbKLPggNDSo6DMQCAVmcvMX8xNUyDkf8AsL9dKs0fUGgzpB0PUxMQBG80G3WkBd11PI\/zVFSpwsSDMA2Iv1ET4jXyq1SgJU7HT3tVh78v6qoG4ojlSxKzl2B1gnSef8VQigHr+LR+asD0\/vW497VwWRPWJ8R\/RrgJgVSEXB\/r+6JhqTp78vetRw6TNif5\/Nq9f2L2GiIMfiTlTZf1OeSjl1pkSkkX+H\/hnPhjFxGCIDct62G8imO1\/iNMJDhcOMibn9TdSfxWV8QfExfuJCItlQaAfk9a8fj8QWNzTr6QouWWN8b2gzm5pAvNUJrgaHI2UUiwNWBqk1M0rKLhqtNCmpBosVBg1WD0EGpBp2Kh\/A450+hsvURP3rkw2aWJAGmZiAJ1iTqegpINWgnZ5hSWAzCREkxfy+9Kwo2uA7UTB7rFMSQbFMN1UiwIbL3ZA2nn4afD\/FeGjh1w89\/pKAKqgyAoz\/YyBWBwfZzJDsAwObLAN4gH6hpBJ6R41p9l5cN0OQLMSSpYsMxOYKSSJEfTE2qJJS8KTo1MTjn45h8xGw0JALIpXMG1ZhdY+m5DdNDXp+zux+zeGZe+HxAJLM5JmREAWU+AB1pDjeP4UYLfKVhisTPJSSM0WJta2ojpXkuN4gMylTDiAzBrODeWaREibaQBWSi5KlaQ7Sd9s+hdq\/EOECoVXxAZLLYLCxMEkTtvFZHaTPjq74IVcNZKlVVLFZC3ALG5vJ0NC4ftHOqo+UYaYa5ny3UgZiQubKWPeG\/09Lov2rgtg\/LdSJlkMqTLkf8AkaIgQW7o51jFbXhZNXnszkWLslsqmTCgw36swOXvGJ5nS9ML2iny\/llZMiAAC0xAkgZoB5f7Tc60vg4MZwMQQyMrAkZiO6QBIkktNgJtpes\/iHH1LmUnRrASALHYCCGN9\/Cui9xnVGnjIuQP3Ah\/TnCMXXRimaRqGGmhAib9g8SiTmQMBPelmVc0K11IMggQZI729zWKuIMyqGRbDvK0ybmMoE7BYjb19AoOF3Q2GCLkiS0OJKsAAXMDTQHnUywND3B9j5lGK7gAISmYlWMSDYAgrmO8TIgyLZOPhOmdWKM9znz4bSrC4AB1kjwltDWRxLPnIGYkkS3e1uoBZhIFmt6RBFCxFdxGIQSYABYg5rHMwYxoTcWkHlSjF3ljdeEcTitdTlYSJLZS4MCJYGRAAESNCDBpHGwspyspBiSCRNxKnSQCCDFFxuEKkMjE6GDfYmOukeXhSrYtxPdbmJi0AQZjnpYQNK2TM2ir4a7E9bC99o0EQYNDOGMu2vn06R\/fkzj4cbmDEkSAQYYCN7+Vuk0uWtB0EnabjWeUAWpgNPw+CuGGGLifMMShQBAsm+cNfRbRvSWUc\/sf4qx2G8x1NVGU\/UTIsLbDSpWAtAyp1ixJg7TYn7Eeoq6taoCGxOhn1HPkaLh3tzoQEI5H0yDfTcERHpPrUD309\/moZKsmHJ8fteL8tqYi0ExF7\/f2KPwqywOUN0PWeVCw8EsYG9ey7O4NOGwxjY\/eYjuId98zDZZ23qkiJSSCdk9l4fDoOI4m5N0w92jRm5L+9YPb\/wAQPisSTbQAWAGwA2FJ9t9tPiuWZpJ9wOQrCfEmi6FGDeWExMWaFNVrppORrRea6apXTSsC4NSDVAamaLAIDUg0OakGiwCTXZqpNdNOwCZq0uzO0WV1RmJRioZTLCBIFptE7Qf2rJmneysIFwzMERCrMxm0EWAFy28dD0qZPAI9NxWMgIhQlgDJJvqWiSwve3gKWwuIAZRHIWsWvqWmx\/FH7Tw0Dt8ty6Zu40Ks5WNwR52EftSvEjNDsx70QSwYhQvjMiQIjl5OMsBKIZcN3ZQivoEj6jDM2VZgQdRc7Hy1uH4Am+RFVLs5YSAQCGs121ICjQeMV4DtTFww\/EMDmu2ciXzuCUyk2VIed9V6SrxfbLYrBXhcxQNcEhjAZzYAc4vHMSazlKTwuhxSWR\/G7ZZQMNE+YoIBDw4eLDKiad68tJveszjsfFfOrKqSRIAChQDYKv6ZIFhrbma9Rh9o8LwrK2CwZwhylnwznYfpGI5A1OgsLDw2OF+JsDiYXiEXDY3VMRMwMQQysNunSsOTblI1232z54nZ+IxyqmZ8oaylmEgGDreAvW8UtxXY+KjImIpQvGSwIM\/UJkBTI566wL17H4w+IsTC4Qf6UqqO6r8zCy5QSWYjcqDG8Eknwr5\/w3bZyBMSXOdmJZmOYMABfmL8om19NIzlJXQnFLBp8J2cxVzluCpkBmKwcrZihg3JaSSO750ItdZkkhQLkKQbC4EiRHkdRNL4vHYuEpRSySAWy2kG5z278zabX5k1XBxF+oIQoEubxrAsvTeNZta957YsGphdoYrJ8oMAhliBAGaAFMteRy5MRG9IspGd7AL6EG8DeTAO29PcPxWEXys6kM2ST3VAXKM+a0GxIMbCReh9t8MqAvhOzIWQJKkZrGBYwACSBGlx4SpJOgoycCXYShyzBKd3LEk95p2jUydLxU8VhKCAPquYiLESOZkjTxW51quDwwyw182WJhURt81rGwuIjMdNaZ4XCRSrNIYRDKxMBZzEz9JkWI0E8xVNioXwW7rIbveAQZIEHfT6Xtz25Ll4ZiFW4I0MKZBsBpERebHStPtLhcNXU4bq5dUJOZyVZh3gS0HMROs2Y7gUhisSjN3SMNY2nvtAndoL6+HKmpKrJaBgYcMXYpAkKBmLHYDQDnJ0ig4PG4YEPgq55lnB8O7rebm9JYjSZqlS5AP6UVCI6+No\/mZoYH76dKIizPudP7NaIlnOBYgzO17dD+\/nTvZbgFsyFpRlEGIJEA+RvFJJhyQunvevT9kcAmEhx8b6BZF0LsNv\/kbmrREpUhns7hE4ZPnYwBJ\/9aH9Rv3jyTpvXme2u13xXZmaSfcDkKjtzth8ZyzHX0AGgA2ArEd5pSlQQh6yXeaqDVZrprKzYvXTVZqZosCZrpqJqQaLA6amaia6iwLTWt2R2QMVDiO5TDVspYAEloDZRJAzZTO+h5Vjk19C4js9eGwsLCGP3kXPjoLAYmIpDjPlBJAGU3iIFrmplKqSKSPO4vAIxjDwXIkAHMxOZgDkJ0LC8mIE8oonG8DgfNIRMVMNYBGdWYwO8boYJPiBU4GGM2ZJggILjkC2pB5HSPSmOOGQyi4gUgqrcwQCZIAkxiAeBAirqu2RfwM3w5w5RXDYqFyYDMhSBA\/9hUc5kiw2pLAOEsrkZQDAMqxJH1F5GvKIi2wExwXE5dSzIQFYSbjUwSSFPd1gx5UXCbDLNnAGHYSWgJmnKGcKZNjt3spgUttXbHd9D\/A8eiI6Fc4ZVTOQQEGdc0AEqbbnoNyaT47j1wXvhB3cLiDO4ZEB+gQhOYwBIkRpzqz9p8Hhoflq+Nil95XDCAgg5mGckxEAD6jeIrznGcU2I5d4kxoIAAAAAGwAGlJO2Dwj0mD8XlkfDx0zKxlWSFyECFjDsrgX1M9bVl8T2zqMJFWdXcB31J7uaVTbQTbUVjk1ODhM7ZUUsxmALkxew3p0kFthsRXcF2OaBckiYDKoAGurC38GvT\/Dfb74WD8pHWxYnuhiEfKBDMp+ksxKi33nzfE4bDDUnKLhGAImwlZAtfKTM3I6UmjkEMDBBBB5EXBFKSUlTGsH0YEYYLqrZXIDYQEoylQxYrJzfq2vNpivK\/F3Z64PEEouXBxAr4USVKlRnCneHzCORG0VscL8aI2BhYONgd7C7ofDA7wNpKyIaABuDJsK1+0eyIwA2dcbBJDBc2ebGRYEBwEImxrFNxeS2rR4Tg+1nQZTldb2cZtRHp0o+HxCvHyu5iSZ7+UmZELOs738op3iewA7MMJ1RkzDI6lZuf1rILWOoAtrXn+L4XEwzlxFZDezCxg3IOjDqJFaqSsmjQw8N0YICVL5SNR3WMSZiBPMfpNbPE51ULigMjSSZAdMqjLnMqSRmkbxGpaKyTH+mw3YsXDvrEFRkWFi8jILn\/lyEnD4rdxWLqWVMumYoJRjIkEsp1mTPQ0POQWBfhkLBnzBSO8EaZZiSTkhYJkEwYHdImiJmiCpALEAiRMgERmteTfaavj9mMq98ZQ91kDKStnUZR3SLX0sL60ti4pSP\/6AyzKwXYSBrAkd2QOtxcCjcFFuJBk5gBJgBmJKrHdmBpBEEWgUn2jiAEIoAAAzQc2YkzroRpz01p7h1Qr38rtIgzPdFoHrGn6YtVP9NwzsqnHOFM64bsAToO6JIPMCk5BRjk1E1vcR8MsGOTGw3TKGV8ypKkSJR2DobGxFvSVU7MC2Z5Mn6Gw4EGIPe1tPgRU7kw2sGaZ4Z2UkpaVIP\/y4ykeYaPOla1uxOBOK4HKSSTYKLk9ALma6krMZNJWx3sPs4EHExDlw0ux5\/wC1RzY6DzrP+IO2TivbuqBlVRoqjQD+d6Y+Ie11IGFhWw002zHdz1P2FeWd5olKlRMIuT3M53mqVE11YNm9E101wbpfne3v8VOKIP6b37pBAm8WsPDalYyKmapNTNFiLTU1SamaLGWrqrNTPLX8+etFio9j8M9kfJC8ZxGVYAfh0a5dhDq5AuABcA662gSvxnaLvCM0wBMWL3JBsTpmPqSbmrdsdsPjv812UtChQilUGWFlQSY+kW0vpyXHzSEHfAbRiYVgBlJBNmUTFpsetEVTt9jb8RHB46B1zoxAtAg2i9iL361tdv8Ab2JxIRWCoiAZUWwEALOxaw12vWKuCUzHMASQoAWSTsBmhgp3tewM0XsjhDiYgBbIpYKzFltnBBJOZZMA2HnaTVur3PwnPRHA8CpTFd2C4eEqu8TmYs2RUS0ZiedrztbE4rii5sMqAkqguFBO5\/UdBmOv2rZ7c7VTDL8PwxlACjuYPzGiGKqO6ALqG706gi1efGIYKycpIJGxIkAxzuajc5ZG0kNJgpkzHEGe\/cCmRERJMAzcWmNSdqA7C0CLX8ef7UMGumnZLJJp\/sXAz4g5WBMgQz91Jk6Zo8I1GtZ5aqFqTY0P9pYstlkWmcsQeREdIOp+qkpqgPKj8FhB3CswUGe8YtAJi5AkxAki5FFlUDpvge0nwc2QiGySD\/wOZCCIIIP9zTeJ2OsDI7kj6pUZZmxVlYiCIienOxMTgcLBXDfGzsXXMqqUg5SfrW5yFhk1B7rVLaBIc7WR0XPhOwgJiswlYDGUyuDmkGJH\/wAmazOM7cxMXAGDiQ8OcQO13usFZ5aX8qB2r2kcZhbKiiEQfSon\/aLA6Cw0VRtSM00sZG38HuFYMoQt3phQZiJBAUjcktrbTnbT4ZYZsMOw2A1ZxIOXMhIQyqkQSJ3rC4dwHUkxfWYg7MbGwN7CtXDylU\/W5m6nLGUmVI1n6TmNsumkgsSRXtXGZWMNmRrqGBGWO7pYKTF1WYjaBGQD09869TwL8LOXinJR0HfVC8M0G5D6gEHQxyBrzDLJJXxgCwmTbpY9YGljCT8G0afZyyoghTJbRSWYDurEqZsDrAuTJsTtjlFAFyDIlVYDS6HSSRBnprekuyu0VwnVzho2UGSxbvf8SBsQSsWkG5rY4\/FRszxF8oGWwubXRbeewtsVechWBfH4tnk4kFmDEjKq5rqLMttF1iKWOFc5ZAk2bXpJtNovFFx8QWAeQIYET3bXBB5E3jpE0PE42GMuSSZnvDX9\/GqWBMnhsHMVCiTv9+W0R962+1eKHDYZwEPfaPmHluMPy36wNq6urpXRzdyyePxcSTQia6urGR0Iiaia6urMZE1JNdXUARNTNdXUAdNdNdXUATRMDGKMGWARpIDfZgQa6uoA0eG7Yc4ql3GGjFFc4aIncsrNCKATlk1p8T2uFZfmNiNlSEQOrlUg5VZ2mAZnLBIB2murqXo\/DNxO2M1indGcgZgLtlJBYKCyygkHW8EG9JcXxbYkA\/SPpUSQJ5TJJrq6mILw\/ZjtEwoIUy5C2YSp70WIuCYkaVo8D2ThSGx8Zsguy4QUsbE5Q7GBJEZoI6V1dR4Bof8A4vhHlcIYoJNi7hyI2lURCDfXSDcyKCew8JAS7MJAyKWUkGdGiNRJiJgb79XVICuPgYSll+XJGYAywk96HEwREgBcsWXNeZROEgvH3n95n0qa6tEJh+2cTCIRlw2V2QAyzMrRY4ktcNOYZRIsDa4ONNdXVJQ7wHE4qn\/xy4SXKEZlyrdiV2EXJEWE7SLdq9pNjEZlCBcwCi8FjLXN+Qg6R1NdXUvQ8EZqJrq6qEdR8HimQFRGVtQVUzcHcc1U+QqK6kAPEeenQT+fKuw8SCNttAdeh\/kV1dQMqrR7sRoRz506eNZgzMwmMoAFiGPeEAgBYnYjzM11dSYyE4pY\/wBhliQMxGoIK\/tBOoBnWiP2kbADDhQFE4eDJCgCWJuT5nlJiurqTyB\/\/9k=\" alt=\"Espacio: la Tierra est\u00e1 girando mucho m\u00e1s r\u00e1pido, \u00bftendremos que ajustar el  tiempo? \u2013 FayerWayer\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0La Tierra, nuestro mundo, es una maravilla<\/p>\n<p style=\"text-align: justify;\">El paso del tiempo lo cambia todo; los sistemas se transforman, viven y mueren para dar paso a otros nuevos sistemas. Estrellas que brillan durante miles de millones de a\u00f1os y con el paso del tiempo consumen su material-combustible nuclear y mueren explotando en <a href=\"#\" onclick=\"referencia('nova',event); return false;\">novas<\/a> o supernovas para, con su material complejo, contribuir a la formaci\u00f3n de nuevas estrellas y planetas e incluso formas de vida.<\/p>\n<p style=\"text-align: justify;\">Todo envejece, se deteriora por la acci\u00f3n de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>, del paso del tiempo. Sin embargo, \u00e9l no cambia, es invariante, contin\u00faa su camino mientras que, a su alrededor, las mutaciones son continuas y lo \u00fanico que permanece inalterable es:\u00a0<strong>el Tiempo.<\/strong><\/p>\n<p style=\"text-align: justify;\">Me encantar\u00eda tener sabidur\u00eda para poder exponer de manera m\u00e1s amplia y precisa lo que es el tiempo. Lo que aqu\u00ed dejo escrito (despu\u00e9s de documentarme), es corto y no me deja satisfecho. Cualquier persona mejor preparada lo habr\u00eda hecho mejor pero, de todas formas, la voluntad que he puesto en este trabajo compensa sus posibles deficiencias y el lector sabr\u00e1 disculpar las mismas.<\/p>\n<p style=\"text-align: justify;\">De todas las maneras posibles en los que me he detenido a pensar sobre lo que es y supone el tiempo, la que m\u00e1s me impresiona es aquella que me hacer ver claramente que no podemos impedir su transcurrir, que su paso nos llevar\u00e1 hacia la eternidad convertidos en polvo, dejando atr\u00e1s a los seres queridos que nos gustar\u00eda seguir protegiendo, sin llevarnos la certeza de lo que el destino les tiene reservado a sus vidas. Esa incertidumbre me causa una aguda impotencia, casi infinita que, en no pocas ocasiones, llego a sentir como un dolor f\u00edsico y real causado por un pensamiento profundo del significado y las implicaciones irreversibles que el paso del tiempo nos trae a todos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/736x\/eb\/d5\/55\/ebd5556a564e338256c74b2fb907e48c.jpg\" alt=\"\u2600\ufe0f Un consejo Llegamos a este mundo sin nada... Y nos iremos sin el sin  nada... S\u00f3lo quedar\u00e1 el recuerdo de lo que fuiste para los dem\u00e1s..\u2026 |  Words, Quotes, Person\" \/><\/p>\n<p style=\"text-align: justify;\">Individualmente hablando, el tiempo est\u00e1 bien mientras nos acompa\u00f1a en nuestro recorrido a lo largo de nuestras vidas; despu\u00e9s \u00e9l contin\u00faa su camino mientras nosotros desaparecemos. Colectivamente, el tiempo es muy importante. Cada uno de nosotros hacemos un trabajo y desarrollamos una actividad que se va sumando a la de los dem\u00e1s. Con el tiempo, el trabajo, ese conocimiento adquirido, contin\u00faa aumentando y ese tiempo &#8220;infinito&#8221; es el que necesitamos nosotros y los que vendr\u00e1n detr\u00e1s para resolver problemas muy graves que se presentar\u00e1n en el futuro y que, de poder o no poder resolverlos, depender\u00e1 que la humanidad perdure.<\/p>\n<p style=\"text-align: justify;\">\u00a0El tiempo ser\u00e1 la mejor herramienta con la que podemos contar para resolver todos los problemas. As\u00ed lo dijo Hilbert:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Por muy inabordables que parezcan estos problemas, y por muy desamparados que nos encontremos frente a ellos hoy, tenemos la \u00edntima convicci\u00f3n de que debe ser posible resolverlos mediante un n\u00famero finito de deducciones l\u00f3gicas. Y para ello, la mejor herramienta es el tiempo; \u00e9l nos dar\u00e1 todas las respuestas a preguntas que hoy no podemos ni sabemos contestar&#8221;.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Es mucho lo que hemos avanzado en los \u00faltimos ciento cincuenta a\u00f1os.\u00a0 El adelanto en todos los campos del saber es enorme. Las matem\u00e1ticas, la f\u00edsica, la astronom\u00eda, la qu\u00edmica, la biolog\u00eda gen\u00e9tica, y otras muchas disciplinas cient\u00edficas que, en el \u00faltimo siglo, han dado un cambio radical a nuestras vidas.<\/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 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los 5 destinos donde mejor se ven las estrellas\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El sue\u00f1o de volver a las estrellas de donde vinimos<\/p>\n<p style=\"text-align: justify;\">\u00bfHasta d\u00f3nde podremos llegar? Ah\u00ed tenemos que estar ojo avizor, no podemos consentir que, nosotros mismos, construyamos seres que sean nuestros destructores.<\/p>\n<p style=\"text-align: justify;\">Con el tiempo suficiente por delante&#8230; no tenemos l\u00edmite. Todo lo que la mente humana pueda idear&#8230; podr\u00e1 hacerlo realidad. A excepci\u00f3n, claro est\u00e1, de las imposibilidades f\u00edsicas que, en este momento, no tenemos la capacidad intelectual para enumerar, ya que, incluso en ese campo, se avanza para que, poco a poco, y, cada d\u00eda, podamos creer m\u00e1s en el hecho de que la inmortalidad podr\u00eda, alg\u00fan d\u00eda, ser un hecho cierto a trav\u00e9s de la rob\u00f3tica.<\/p>\n<p style=\"text-align: justify;\">La verdad es que nuestra especie es inmortal. S\u00ed, lo s\u00e9, a nivel individual morimos pero&#8230;, debemos tener un horizonte m\u00e1s amplio y evaluar una realidad m\u00e1s global y, sobre todo, a m\u00e1s largo plazo. Todos dejamos aqu\u00ed nuestro granito de arena, lo que conseguimos no se pierde y nuestras antorchas son tomadas por aquellos que nos siguen para continuar el trabajo emprendido, ampliar los conocimientos, perfeccionar nuestros logros y pasar a la fase siguiente. Este es un punto de vista que nos hace inmortales e invencibles, nada podr\u00e1 parar el avance de nuestra especie, a excepci\u00f3n de nuestra especie misma.<\/p>\n<div style=\"text-align: justify;\">\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Evoluci\u00f3n de las Estrellas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQqJaa9fWXtUkBJ9DPSQhbPHkMGGHpMsVy4Qg&amp;usqp=CAU\" alt=\"Podr\u00eda haber hasta 6.000 millones de planetas como la Tierra, solo en  nuestra galaxia\" \/><\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Ah\u00ed, en esos lugares, se &#8220;fabrican&#8221; los materiales para la Vida<\/div>\n<div>Ninguna duda podemos albergar sobre el hecho irrefutable de que venimos de las estrellas y de que nuestro destino, tambi\u00e9n est\u00e1 en las estrellas. de una u otra manera, nuestro destino est\u00e1 all\u00ed, formando parte de los \u00e1tomos que conforman las estrellas, el tiempo, nos devolver\u00e1 a ellas.<\/div>\n<\/div>\n<p style=\"text-align: justify;\">La humanidad necesita m\u00e1s energ\u00eda para continuar avanzando. Los recursos naturales f\u00f3siles, como el petr\u00f3leo, el gas o el carb\u00f3n, son cada vez m\u00e1s escasos y dif\u00edciles de conseguir. Se ha llegado a un punto en el que se deben conseguir otras energ\u00edas. Estos combustibles, en su momento cambiaron el rumbo de la Humanidad, sin embargo,\u00a0est\u00e1n quedando en el pasado, y, a estas alturas se necesitan nuevas fuentes de energ\u00eda que posibiliten otras formas\u00a0de avanzar y de profundizar en los secretos de la Naturaleza, y, para eso, s\u00f3lo necesitamos&#8230;Tiempo.<\/p>\n<p style=\"text-align: justify;\">S\u00ed, es el tiempo el factor que juega a nuestro favor para conseguir nuestros logros m\u00e1s dif\u00edciles, para poder responder preguntas de las que hoy no tenemos respuesta, y es precisamente la sabidur\u00eda que adquirimos con el paso del tiempo la que nos posibilita para hacer nuevas preguntas, m\u00e1s profundas que las anteriores y que antes, por ignorancia, no podr\u00edamos hacer.\u00a0 Cada nuevo conocimiento nos abre una puerta que nos invita a entrar en una nueva regi\u00f3n donde encontramos otras puertas cerradas que tendremos que abrir para continuar nuestro camino. Sin embargo, hasta ahora, con el &#8220;tiempo&#8221; suficiente para ello, hemos podido franquearlas hasta llegar al momento presente en el que estamos ante puertas cerradas con letreros en los que se puede leer: fusi\u00f3n, <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, viajes espaciales tripulados, nuevas formas de materia, el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>, la part\u00edcula de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, las ondas de energ\u00eda de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, hiperespacio, otros universos, <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, y otras dimensiones.<\/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 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"La conclusi\u00f3n es que sabemos muy poco y sin embarg...\" \/><\/p>\n<p style=\"text-align: justify;\">Todas esas puertas y muchas m\u00e1s nos quedan por abrir. Adem\u00e1s, tenemos ante nuestras narices puertas cerradas que llevan puesto el nombre de: gen\u00e9tica, nanotecnolog\u00eda, nuevos f\u00e1rmacos, alargamiento de la vida media, y\u00a0 muchas m\u00e1s en otras ramas de la ciencia y del saber humano.<\/p>\n<p style=\"text-align: justify;\">Aunque es mucho lo que se ha especulado sobre el tema, en realidad, el tiempo s\u00f3lo transcurre (que sepamos) en una direcci\u00f3n, hacia delante. Nunca ha ocurrido que unos hechos, que unos sucesos, se pudieran borrar, ya que para ello habr\u00eda que volver en el tiempo anterior al suceso para evitar que sucedieran. Est\u00e1 claro que en nuestro universo, el tiempo s\u00f3lo transcurre hacia lo que llamamos\u00a0<em>futuro<\/em>.<\/p>\n<p style=\"text-align: justify;\">Siempre encontramos las huellas del paso del tiempo, aparecen sutiles efectos que delata el sentido de su transcurrir, aunque es algo que no se puede ver ni tocar, su paso se deja sentir, lo nuevo lo va convirtiendo en viejo, con su transcurrir, las cosas cambian. La misma Tierra, debido a las fuerzas de marea, con el paso del tiempo va disminuyendo muy lentamente su rotaci\u00f3n alrededor de su eje (el d\u00eda se alarga) y la distancia media entre la Tierra y la Luna crece. El movimiento de un p\u00e9ndulo, con el tiempo disminuye lentamente en su amplitud por las fuerzas de rozamiento. Siempre est\u00e1 presente ese fino efecto delator del sentido del paso del tiempo que va creando <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> destructora de los sistemas que ven desaparecer su energ\u00eda y c\u00f3mo el caos lo invade todo.<\/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 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Mujeres que marcaron -y cambiaron- la Historia - El Mostrador\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Todas estas mujeres cambiaron la Historia<\/p>\n<p style=\"text-align: justify;\">Pero no pocas veces, nosotros mismos, distorsionamos los hechos con nuestro quehacer. Retorcemos la Historia para que esta diga lo que nos conviene, enterrando la verdad a generaciones venideras \u00a1Insensatos!<\/p>\n<p style=\"text-align: justify;\">Nos podr\u00edamos hacer tantas preguntas sobre las m\u00faltiples vertientes en que se ramifica el tiempo que, seguramente,\u00a0 ni un extenso libro ser\u00eda insuficiente para poder contestarlas todas (de muchas no sabr\u00edamos la respuesta).<\/p>\n<ul style=\"text-align: justify;\">\n<li>\u00bfPor qu\u00e9 consideramos que el tiempo rige nuestras vidas?<\/li>\n<li>\u00bfC\u00f3mo explicar\u00edas &#8220;qu\u00e9 es el tiempo&#8221;?<\/li>\n<li>\u00bfPor qu\u00e9 unas veces te parece que el tiempo &#8220;pasa r\u00e1pido&#8221; y otras veces &#8220;muy lento&#8221;?<\/li>\n<li>\u00bfCrees que el tiempo estaba antes del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>? \u00bfPor qu\u00e9?<\/li>\n<li>\u00bfEn alg\u00fan momento se acabar\u00e1 el tiempo?<\/li>\n<li>\u00bfC\u00f3mo el ser humano &#8220;fue consciente&#8221; de la existencia del tiempo?<\/li>\n<li>\u00bfQu\u00e9 cosa es el tiempo?<\/li>\n<li>\u00bfPor qu\u00e9 no lo vemos ni tocamos pero notamos sus efectos?<\/li>\n<li>\u00bfPor qu\u00e9 la velocidad relativista puede frenar el transcurrir del tiempo?<\/li>\n<\/ul>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"UNIVERSO: El problema del tiempo - Real Academia Europea de Doctores\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS7DrWQtS42a47zZ38yW6O_V1zvlEWQrs2mNg&amp;usqp=CAU\" alt=\"El espacio-tiempo podr\u00eda ser un fen\u00f3meno cu\u00e1ntico\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Para los F\u00edsicos el Tiempo siempre ha sido un gran dolor de cabeza<\/div>\n<p style=\"text-align: justify;\">El concepto de tiempo est\u00e1 enclavado en las profundidades y conceptos m\u00e1s avanzados de la f\u00edsica y la astronom\u00eda. Sin embargo, su verdadera naturaleza permanece en el misterio. Todo acontece con el transcurso del tiempo que es implacable y fluye continuamente y todo lo que existi\u00f3, lo que existe y lo que existir\u00e1, est\u00e1 sometido a los efectos del tiempo que, desgraciadamente, s\u00ed podemos ver. La destrucci\u00f3n provocada por el paso del tiempo es muy real, y tanto en las cosas como en nosotros mismos, el resultado es el mismo: \u00a1la aniquilaci\u00f3n y la muerte!<\/p>\n<p style=\"text-align: justify;\">Bueno, creo que hay otras formas de mirar el cuadro en el que estamos inmersos y que, nuestro Universo es un Sistema Cerrado que se regenera, y, por eso en las Galaxias las estrellas mueren, nacen Nebulosas de donde nacen nuevas estrellas y de esta manera, el Universo se defiende de la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> destructora y, de igual forma nosotros, de alguna manera, actuamos igual que el Universo, unos nos vamos para posibilitar que vengan otros que, como las nuevas estrellas vendr\u00e1n llenos de energ\u00eda para poder seguir en la lucha de conseguir&#8230;nuestro destino, el destino de la Humanidad que, como tantas veces he repetido, est\u00e1, ineludiblemente, donde est\u00e1 nuestro origen: \u00a0\u00a1las Estrellas!<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F04%2Fla-naturaleza-nosotros-y-el-tiempo-6%2F&amp;title=La+Naturaleza+%26%238211%3B+Nosotros%2C+y%2C+el+Tiempo.' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Todo ello, se produce en un medio que no conocemos bien del todo, al parecer existen algunos par\u00e1metros desconocidos que hacen que las cosas sean [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27646"}],"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=27646"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27646\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27646"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27646"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27646"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}