{"id":26619,"date":"2021-06-12T05:36:46","date_gmt":"2021-06-12T04:36:46","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26619"},"modified":"2021-06-12T05:36:46","modified_gmt":"2021-06-12T04:36:46","slug":"divagando-4","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/06\/12\/divagando-4\/","title":{"rendered":"Divagando"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\">Hay en todas las cosas un ritmo que es parte de nuestro Universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Informe Dune: La Princesa Irulan | Danienlared\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La princesa Irulan<\/p>\n<p style=\"text-align: justify;\">&#8220;Su Alteza Imperial la\u00a0Princesa Irulan\u00a0Corrino\u00a0es la mayor de las cinco hijas del\u00a0Emperador Shaddam IV\u00a0y de la Emperatriz\u00a0Anirul. Irulan es una mujer de gran belleza, cuerpo seductor, elegante y\u00a0<em>\u201crostro de belleza patricia, cl\u00e1sico en su altivez<\/em>\u201d (usando palabras literales de la novela). Mujer muy inteligente, refinada y culta; con un gran talento como escritora y sobre todo como historiadora. Irulan recibi\u00f3 la formaci\u00f3n de una miembro de la orden\u00a0Bene Gesserit\u00a0(es hija de una B.G.), aunque su falta de disciplina y de verdadera entrega a la orden no le permitieron desarrollar al m\u00e1ximo sus poderes y habilidades. Nunca lleg\u00f3 a experimenta la\u00a0agon\u00eda de la especia.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Personaje de DUNE<\/p>\n<blockquote><p><img decoding=\"async\" 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\" alt=\"15 ideas de Dune | ciencia ficcion, cine, cine de ciencia ficci\u00f3n\" \/><\/p><\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Hay simetr\u00eda, elegancia y gracia\u2026esas cualidades a las que se acoge el verdadero artista. Uno puede encontrar ese ritmo en la sucesi\u00f3n de las estaciones, en la forma en que la arena modela una cresta, en las ramas de un arbusto creosota o en el dise\u00f1o de sus hojas. Intentamos copiar ese ritmo en nuestras vidas y en nuestra sociedad, buscando la medida y la cadencia que reconfortan. Y sin embargo, es posible ver un peligro en el descubrimiento de la perfecci\u00f3n \u00faltima. Est\u00e1 claro que el \u00faltimo esquema contiene en s\u00ed mismo su propia fijeza. En esta perfecci\u00f3n, todo conduce hacia la muerte.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">De\u00a0 &#8220;Frases escogidas de Muad\u00b4Dib\u201d, por la Princesa Irulan.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTPwZtBUDzDK32NbnZ3ltzTH5LogPKocpBTKw&amp;usqp=CAU\" alt=\"Dune - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRjwr1RHNpDwyqIZ881nMK0qxWiYeJcu9vsVA&amp;usqp=CAU\" alt=\"Princesa Irulan archivos - El Blog de Sergio Madrigal\" \/><\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que la imaginaci\u00f3n nos puede llevar a crear pensamientos de gran belleza al describir nuestra relaci\u00f3n con el mundo que nos rodea que nos proporciona los datos que nos permiten construir &#8220;historias&#8221; de cosas que nunca han pasado. Sin embargo, nadie podr\u00eda negar que, en cualquier lugar del Universo podr\u00edan estar pasando.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/wmatem.eis.uva.es\/~matpag\/PROBLEMAS\/iglu\/soluciones\/calculos2_archivos\/copo_circular.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT-2G_3Y__ef8gEOXtOrgZzWP_03f8oGUo3T2D_RdyJ20xrnP1axZag_d4kRDykJLwXqyM&amp;usqp=CAU\" alt=\"Trabajo Y Energia Nivel Cero B\" \/><\/p>\n<p style=\"text-align: justify;\">Salgamos ahora fuera del espacio-tiempo y miremos lo que sucede all\u00ed. Las historias de los individuos son trayectorias a trav\u00e9s del bloque. Si se curvan sobre s\u00ed mismas para formar lazos cerrados entonces juzgar\u00edamos que se ha producido un viaje en el tiempo. Pero las trayectorias son lo que son. No hay ninguna historia que \u201ccambie\u201d al hacerlo. El viaje en el tiempo nos permite ser parte del pasado pero no cambiar el pasado.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Viajar en el tiempo sin paradojas es te\u00f3ricamente posible, afirma estudio |  La Rep\u00fablica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRPyKPsWIpAqsBzIgRKK2cBCxq5lRyr5yb9zIb3clAcN1e7zPIL_R2jm96L7Avt-4wU2AQ&amp;usqp=CAU\" alt=\"Pudo el universo ser hijo de si mismo? Primera causa -... en Taringa!\" \/><\/p>\n<p style=\"text-align: justify;\">Las \u00fanicas historias de viaje en el tiempo posibles son las trayectorias auto-consistentes. En cualquier trayectoria cerrada no hay una divisi\u00f3n bien definida entre el futuro y el pasado.<\/p>\n<p style=\"text-align: justify;\">Si este tipo de viaje hacia atr\u00e1s en el tiempo es una v\u00eda de escape del final termodin\u00e1mico del Universo, y nuestro Universo parece irremediablemente abocado hacia ese final, hacia ese borrado termodin\u00e1mico de todas las posibilidades de procesamiento de informaci\u00f3n, entonces quiz\u00e1s seres s\u00faper avanzados en nuestro futuro est\u00e9n ya viajando hacia atr\u00e1s, hacia el ambiente c\u00f3smico benigno que proporciona el universo de nuestro tiempo.<\/p>\n<p style=\"text-align: justify;\">Por costumbre, no descarto nada. Si le dicen a mi abuelo hace m\u00e1s de un siglo y medio que se podr\u00eda introducir un documento en una peque\u00f1a m\u00e1quina y \u00e9ste aparecer\u00eda reproducido a cientos de kil\u00f3metros de distancia en otra m\u00e1quina similar llamada fax, desde luego, nunca lo hubiera cre\u00eddo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/live.staticflickr.com\/7233\/7106762977_b93e0b2a5c_c.jpg\" alt=\"Fluidr \/ Nuevo d\u00eda - new day by Pilar Aza\u00f1a Tal\u00e1n \uf8ff\" \/><\/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 \u00a0Siempre hay m\u00e1s de lo que a simple vista podemos ver<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/img.seti.cl\/sol02.jpg\" alt=\"http:\/\/img.seti.cl\/sol02.jpg\" \/><\/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 \u00a0Este es el sol si lo pudi\u00e9ramos contemplar de cerca<\/p>\n<p style=\"text-align: justify;\">Como pregona la Filosof\u00eda nada es como se ve a primera vista, todo depende del punto de vista desde el que miremos las cosas. Si varias personas miran la misma cosa desde distintas perspectivas, les podr\u00eda parecer diferentes.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Lo primero que hay que comprender sobre los universos paralelos\u2026. es que no son paralelos. Es importante comprender que ni siquiera son, estrictamente hablando, universos, pero es m\u00e1s f\u00e1cil si uno lo intenta y lo comprende un poco m\u00e1s tarde, despu\u00e9s de haber comprendido que todo lo que ha comprendido hasta ese momento no es verdadero.\u201d<\/p>\n<p style=\"text-align: justify;\">Douglas Adams<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El principio antr\u00f3pico: la \u0438\u0441\u043a\u043e\u0432\u0435\u0440\u043a\u0430\u043d\u043d\u0430\u044f la idea de la f\u00edsica\" \/><img decoding=\"async\" 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\" alt=\"El principio antr\u00f3pico y el lugar del hombre en el universo (2.\u00aa parte) -  Por Alfonso Ropero\" \/><\/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 El Principio antr\u00f3pico y el lugar del hombre en el Universo<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 vamos a hacer con esta idea antr\u00f3pica fuerte? \u00bfPuede ser algo m\u00e1s que una nueva presentaci\u00f3n del aserto de que nuestra forma de vida compleja es muy sensible a cambios peque\u00f1os en los valores de las Constantes de la Naturaleza? \u00bfY cuales son estos \u201ccambios? \u00bfCu\u00e1les son estos \u201cotros mundos\u201d en donde las constantes son diferentes y la vida no puede existir?<\/p>\n<p style=\"text-align: justify;\">En ese sentido, una visi\u00f3n plausible del Universo es que hay una y s\u00f3lo una forma para las constantes y las leyes de la Naturaleza. Los universos son trucos dif\u00edciles de hacer, y cuanto m\u00e1s complicados son, m\u00e1s piezas habr\u00eda que encajar.<\/p>\n<p style=\"text-align: justify;\">Los valores de las constantes de la Naturaleza determinan a su vez que, los elementos naturales de la Tabla peri\u00f3dica, desde el hidr\u00f3geno n\u00famero 1, hasta el uranio, n\u00famero 92, sean los que son y no otros. Precisamente, por ser las constantes y leyes naturales como son y tener los valores que tienen, existen el nitr\u00f3geno, el carbono y el ox\u00edgeno\u2026 y, de paso, tambi\u00e9n nosotros podemos estar aqu\u00ed hablando sobre el tema.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTGnG92D7PZ9Q_wHY6-sIJeFHilflSZ0y0NOQPRV5_h-WNB79JsLnMhbqMEpAYmmyfMuXI&amp;usqp=CAU\" alt=\"Archivo:Tabla peri\u00f3dica espiral.svg - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Tabla peri\u00f3dica de los elementos en espiral, por Theodor Benfey.<\/p>\n<p style=\"text-align: justify;\">Esos 92 elementos naturales de la Tabla peri\u00f3dica componen toda la materia bari\u00f3nica (que podemos ver y detectar) del Universo. Hay m\u00e1s elementos como el Plutonio o el Einstenio, pero son llamados elementos transur\u00e1nicos y son artificiales.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAARAAAAC5CAMAAADXsJC1AAABnlBMVEX\/\/\/\/MAP\/\/M\/+\/v7+pqanQ0NDRAP9xcXH09PS8vLytra1eXl6mraP39\/doaGjJycnf399fWWG2traqItBjY2P\/MzODg4PV1dWfn5\/l5eW3vbSXl5eRkZH\/ZgBmWml9fX2lKcnr6+vJP8l+i35\/f39yVnLAxb3k6OObo5fwM\/Dx9PC\/Qb\/EAPTQPNDS1tBjX2NucmtvfGl1RYSTNK9oVW6cLb3JPz+CP5hSUlKttKqoANK2FuGDkYOJWUV0R4O7AOqqRkYAAABpdmOcAMNjdXVuWW6VSpWFAKa\/XixvV06DT4PfYRqCAKKUALltAIh4AJaeSJ5lAH5PAGKlIaXgLeBDQ0MyMjK\/Jr\/OKc4kJCR\/GX9nFWc7AEkkAC1YAG6hIKFjFGN4GHguADlIDkjfLS2NHBzQKioWFha1JLWaPgC0SABVEVUcACORHZGFNJ0cBhxgExOoWTFWIgDJUAA7DDuFNQBGHABmKQAkDwDnXQCfQABSSFJ0UHQqADWHMqBmQ3GmISE5Cwt1FxeARZReLG5MM1S9JiabQ0OKRUWmQaZom36rAAAgAElEQVR4nO2dC2Mbx5GgG5hXz8CDmYzheWTGgTum4yCBkzhPGLhbnBa7i9ssAYQkSEIPU5ItW1zbTPYuzuWc6Hazmz3f7b++6tdMNURREuUHc1JHSVicQU33h+pXTVWTkKaE5Hkt0HL68G+L0Vdfk6tRHI+ktv\/w7+2vvipXpNik8uKHf12dYzbPR6lImgUP\/zrKvvqqXInCooJGX3clrnbp9nD5umvzlZa4gxrf0cNoF9\/ynAEpkZDl6ocuCRkjBRPCcweEsZAyMaFgIIcO6UuDee6AxEchOxLGgICQPqO5nIqfOyCkE4Y94pe2AWQnsfpy2n3+gBxG1ohcT46oYSGEBM8rkC5v9Ig42EJY5ZNKis8dECstsjSLq8ToMk157oA05QWQc4CEfGrhQKijfvscAokKKXAg2Q5RFqK3ds8hEGJJQXQZvho7D0h0jsfkSpUsIgnao2Zg4Uj0Cz1r8hLC5j5pPB40II4tb5YWopyFost4TAIJHeUOUUBYcI7L5CoVlsPc2Lg9i5wUneZqlhCvuRjmNHEad09YhoTKwUMAyVRTBZCCPmJQrb7Y+n\/xxSa0YlisbNRmn8Rpc9EK8wANnwmsuuRHn3yWGV11B1o8YvlOUYvZiEX9xqiDHitRW3tBVuWN2EmIonU+kJ6TObpkyO6egxLvoKYHGkgS4PK1VvCrLsxoul56RBYuJMHlSjobmVHFuDBElhliaGHJJ77ROopb7usu18G\/7YQdBCjZ+Vpb\/ogS91GFc9uqkJg6pd1IkUe76GK01Tqv8JCYnzuodkMPSfRqAjGGQmg\/EhOnLJBYUXPKMFoX9otHzDIM9nqkEBbDgTiVhsWuKpCgzBUGx7ZgEenkuZwWA6eMSRUTX64bUgEkL9UqjQOJoXVy2Uk5EMuG5ovRA0+7nFssNAoL6ZE8EvKVBUIrot69CiBRTiL5ZQsgwRH8IEQBpEOJbLK0kI5e1Aog5FpCcrFSNxxEsKyzEyHwjxzaI1JasIq9skDYKFd9QQBplqUCiM0OERBW8bYLUQDp2YqlBBJ0Cpt4WY9secxCuX0RQLrECTpBHl9hIBXvF7wIICksPOXaUwIhVl98vQIIhRYVsgdJIHrXI4HY5LAiR0kZYq\/7KMpKubjlQNhhllp5cpWBRN2sIwkIINRz+nJMEUBgzZqiLpPbkTIhDoQe6RW\/ABL3CbtOPCc1XkPEcUyZGJ0FkCKGz\/AXNVcWSFHEqpfIQVWNgApIXOiQDzmoMr3CEEBiAwifS+BeUHf+Xsacdq8skKYoILoIIE1JL5p26SOnXdLE0PzFAAlNC9ERUAoIVaIColungChRAAnrixxIsqP8ISxTM7UEEl71dQiMhcrwFRD1nk0BCWO1SpFArEhdlUCsTH6WA6FR4ag9jLAQvn4XDCMDSBBIwlcYCFUdRQHRy1VlIXoPpoD4avUqgWTKfSYsBCxB3cyBOHws5h8pImU4qssoBVcYSKS+VwVEf80KiPYfSiCxbp0EwtC0G\/rUUrbGgQQ5ezGo6vJilrkEkCu620XuwGfZ7RLPAFKr7XmodMgISd2UXMES4yr2bKuD6++UXSSOKG6c1wnxR71+YTRWAwmNsi1exbJVwwvFi1t3blu3gu5GSOhcybcRcQdXMbAM0cmxCBaCG9cJjXvTwhDPDbozx5DwL28MiZ59DOmKd96xHJzF5o7\/KILwrvAsA9VLeBXlLFMUav8vN3exnmnELBPW844EAvs5yhdgapbRez282+2UJJH7ZQHkWkSKa\/y+K2oh0IzsPpEvdwWQPAhKIpZmAshOEKi+zoGEo+xIfVIAqRLriLvNFBB2TV3E026wExVZnPZD2WXyEam6JNupvKs5y0AzqjxDQKqKFdKnKB1EcajeQAoH0ZGDt\/8M2hSLN5QSSB74xE5HJpCcHFpZbHuRBGKXttUFiE5+VYGEfctDQEjkVcIxrHyqqXI5yy5D7SO0dJfLugZINzuULEwg4bXCKwIFBPgAjm6YXFkgdlaMiF8D6ROwjwaIXQ8aHAi0OsW73R53qtddxooKj4lsCOM1hENixsogUK8hGMngV3l+ZYFADUs\/4H5TAaTIS0YqvqMTQMp6GhIWkuSJEgWQEG6m3CMrgMDteWDxIeexS3e79IqrCqQpL\/YyXyqQgltZl\/jE0ZOx6DKhpQahq7oOYQXTLg4AYsEqJGtciEVEjHWIJZzOogAQmoWO8pYIj1lGI+QPyeyMA8kajwoHkpFQuVuuKhBYc1iqxsJCMuojrztjEfaYZaSsI+hE67QTXnrMYh95zMTwew4QrU8DSfSopIoh6rwBXXKGJT83ctciM9mxjsmQxWYEBbfRnDB0e+aregCQLNRpYRJIbCGfKmNhhJzMGXH04l4C0ZIE4lAUhRjxgRo+UsQGEKa8sDUQajYy6mPJ6NKwZGLmFjnGWw2y42M+TmTuHp3IcZpxPCz5v7oAHxoU4oFg6FoN7zKswcq7TBwz3UcEEMaQ1z10Qi0JF6JT24IIuuPtfBKPmfE1h1WF2xwWRqvSxDQCE1dq7L2IbYZwMceiaOcWmNmztooFvAKzTJ4avSLbwSF5WWX0IL8yY1xNG+jvGLZWmrjyfthHv+lYpNPEMBWdYiRWoBfFhwRfQHxIz0GlE\/aaODQnupqDaopD5WwrR2LllAkSPdpFjcu2WucV5wfd2agEBEu2dWHNvqbCjCrCHgyXIjLEcKt1gdE6atyrRyLLR8UiWPIdaga4xWaAm2OIZCvAzQzf29K0FSpnatoOldvSZFQxLgyRZYYYRmbrjMZua1JAOv6jg+5SM8At8EsjwK0KkNilPTPArYc19bdC5bY04VA50NQ16kSMOvWLJw66sx4bdIc1PcmgmhruOifwcZxm4FR4AEupkUqxNaLvbDn+tjSVpiazTuSiofBLCbpLfdaXo78AUpSVnGYZB0Ir\/QwAYpEqL0vhgSM2ACl2ChJYqhkAhJZV1DzcgkE5TDMJpIQJKFfzt2ODJpKUeVgDoSmD\/aQIhdKhckkDJC7tVNZCTpZRWaGAGWKVJYogIo7xKjMo8W43TnO1apDb\/xSGpG0gpE8UDwEkFHl5fAMggMCllIiFkAASZwmVewUOhHRCUrvreiKibQQLPaa+jfsJsUekYJkAQri\/lrs\/JRA7IjA+8DwF0Yz8kMAOJdbN6IakQ+MwU0AI65CYZaoZUS5ybgsFxBJJplyUQPpdFSUjYsw87i\/JKKn9IZFNC5AlWi+uCGOZGTCTaqejACJWOlEC36wAkh3uUNrlyy0BhDgJke46AcQpSd4AkWu0Qx6vJh4ONHLYLXaCKuVAjuzUCvJIARGLsm7mFdqt04H1+KgGwq+OyKHuMkchCdLKks2AhRAlkd+PVdAdj\/lIuGahicHYQY+4Q01qgvVM6nj6S+rZIxbehyFUArkPS2N63S9MIFYHAeFXmFOlvgQSk2LkJHWXEUB6NRByaNMGCI\/2Y7It4uFBcghSkYf9VFpI1rdtDYQ3k3bgZx0qF3QdoVkGU\/JG9rgsgKQ8RSjKEtmMCkh0nGrHqoPuoq7QLG0t38lJMrKUT5WSbnEY5EVtIdSTeXXShehZMi7VSHXPnBEaQ9Ikr2y7qiSQyg5S0msspOwTehTWQGw9bIkuk9tJlxzFur+CdbAjGnnZiAPJDuFrrfiQI4CwvtUrdvwuE2NICJbiRSHXLID4uT+CGfA6FUCiIyfK7TyoVNyPZwVVbqe5BBJ2QYzKQAKhIxJei\/s8ilB0mRHMLmVSKQthRzARUe5llUF3R6SbM6jY9mEIlDZAoE\/Bf2GjI4AISby9kEBADFkDpD7OSc4ylH9U91f+SSpOG4h35MED8gY1qIowFEbULMM\/FQrNclAN+VVKQwGEsqKAasKH1Q6kUFVUexmeCcU1cyChqKDYp0lN4jGhqhNoYrxSCgivUyHEJwqHeGjaxVOc\/XTTrrkl87d2IBdsycxpd2tL9qVs7mgdpCZfVNUvsziQsAlL40DQvRxIbVoSCGsMRnwbRPsCxDqE1oo5ECqNRTUDNIWNJjB0VCeC6yQ27bSpE6xDwkax8IeE1NRk1Ik1dRIWYr65S4SDKCD1MgmAsCh2ogZI7NceFb4wy6JYfyMcSBYxPckDEJbFMXLGFD7V23cOpPCLoI4d9CO402r8XFkcJUGtyWOx09SJeDT2HRQIxSxW14n7Q\/w6aIoDKRJUpy4tLFwnmmV1nbgL0bF0ncRckisXYlSbCzCMYoKAwEqgdsYAkJjVvhkOJGa1y4JbSERs3Sr+bUQktBogxKm9UxwILBR0RbmFZCEC0iVOGGl7FoNqQJymGfAVYgcRVCFqNMUsQHXqkjgy6mQV+rFyYRaEyGOW8jcYXbin9sp2w37s8A\/VQKK49jlzID7TMY4CCGymkP+Su34bh24\/azy4HAisH3WAGwdiFSEy9MyiTqPJYxZt6kTAaqmuEzQjj6OmTgAkjjKn0QQSrhONClQn0MSiRlNZRCF2Mgu3+9UYVJ94L\/NVDKr44S9mmafY7WYP7XaxP\/BCINATL9jtJk+32\/2Cgu7CRwTMdIywtK2gOzPALfDNALfKDHDD0laAW3dnS9PFoXKGppFRJ2+neJqgO1PTRUF3Pcz5RUGl18GFjLAEFoLFwMfiKCvxRfg2DE2hqakwNVlPoYk8hSYnNzV5F9Spb2p6kqC7ZxpD3mij8vpjxhBT0wVjCLl4DPlCgu5kEVP55WYZ7sa5GMjg9UfMMiIVCs0NPN\/p0UAK9qSzjHyBe8lZhh3ZniWdPmIv08vV5zgQej8i12kDJLWr6whIpyJ+h7txpIPoGiyar1kayJ2DTw8OGiDWUVAnl4Kmvpf3iYh6ES7Ew9wDq+FrZtmMDlq6c4dimhLu\/RLNsA\/RXsYnfqpy7CSQNO+pkDOuKQ2uB\/0GSHFfL+KkZ+UwvF5sAyF9Elekz0P3xNK9D9Zi2zvapzpKsE+VkBEjfe4eEUCC1CIJ6QWltBD7kCRAp6pCaSE32uuzg9pCPNiVBHyTIoA4\/EuI0pSq9GOYB8M0t3UwZQnqKt4U4UKs+NE4abAjm0GhuklZA+mDMvkLoemIUfim8hotKCorvf1vThVSLsQdBtoDE8hODl867KBK2WVgIoM1PtVdJtHvnyWQPODcmAKSk8MigIYlkQRiW2WfwO89TwG5026AHMG37AR8VyOAeCMHNilOoICUKf82dDNs1gvzLOxKIKJfVDHrqz0qj7ETqZayy+SHifyF0ETToxiMtoprIHkujjE4D0hxDeqVdYotC4F6eCF8DcJCAC+xIqKBxAEGEvdgY+7VXSYn4fWE8Ag4CYRcg4spI10N5OP2GlnICJTAdlMC8aHWkZUpIGkoMoY1kB0\/z+2YeBIIFb2moP3aQjyyUwMpZdDdjgJScoM65GEhGkgZifCJ84Ckzg45pA4zxhAP+MaevSPjVFla2kTE20kgZR8D2SnzquB+SAkErBX23p6dii4T92PQ5pM0ZaLLnN4drM9u12NIl8V90od7BZAqJXYS5EklxxAv4A\/kzxW73YpkPVYFCgjJqjQLd2w1hgQe7Waeo4FEcJGIX0jvbJnSop9XCm3WdaAPFwpI3I0wkCphnSiryq9iL\/NEs4woj9qBxCUPJbhCe5mvG4j0mn2FQApeK+4xyHT1utJjoJQKj5nDkMcMen6hTU4AyVCAG0y7hd\/4Ht5obwabNQIS6XN9JZCo0F4e0WXMkH0aN3Xiry\/qOskXVRR7zOKYYleTwwxNUehjf0hGsT+EZXWdOJBcRiHGCUFAiGUlfgOE2H6o47lgpRpljk4r50CiDGVA9vg7RI0LgAxO25vjGkjOkvodI3cQOY0fR8QOxrlTa+ryvFkEJIwyXSfpIIrCJsbMcqKINFmZhYXr1A1h0dDUyYsjkiGPGYx\/uk7CQnhAb5dSq86HByAhCwqrAUKj+pQ3ASSIdESbAGLjHFkei0AaIOvT9QABiYMsq7NtAUjAdLwk95g5iePXmjzmJE2dYI0dBXHTDNDE9NF1HAiNIm0T4r2Mj+tEaYTq5IVF7ccU7urY0nUSQXf8BTJYSPOnMriFxLXLTQBhtSjHkNrxJ8cQhruMXHprIABifdEYQrVi6TGrnfDqvUxdJzGG6Hv1e5laEwBpqiiczCHDXSbGdYKVKomRphCdhZarBPqrPKjKOl2dWebZ4kO2gGztdi\/rU704PuRLDrqzUiPAzQ58M8Ct8lFEm0fxR7NO+NO3mvLt17dC5bY0laYmM1SOdHCoXN8MlXs46O4CTc8edHdhgBt7TIDbO015aSvA7elC5cw6PYsmI+jOv0zQ3VMEuJGLAtyeSdNT1cnCJYy+gwrUCYuwmsHi\/6dBd\/l\/+69N+Xv6o+835dud8FvfRvLrxS+R9B8v1WMWHsD+4oPu8n94tSn\/mb6N\/Zg\/DP\/WcGu++XdI2iAgYVkFDRAnzVXY2HnTrp2GVp9lsDcVL7vzKkcxZtYOiWLa1\/EhVpqXNRD4yanqUDm+262jvmXQXZ5Sihx\/gWbEgTj9rJAHUYnJMi2r0ulITTDt2lUZCa8daAIgv\/vH3\/321Y80kPWN22cGEJDWAzHzAZDjG7dvy4tvISAd\/r+Fo4CQHo+H4688JZCQJqwBwl28PdL11ctumNliubsRFjIiXiXj\/ZXvAZZ+PEtUAOGn4HbEeSbSH5KEmVyrKn8I7fv9Jsylk8LWqIiVhfTEP9j+CAuJYzuUBimAMJ426fGtkQDyh89e\/e+v\/ra2kDvtze328aAG8ulp+8ZtDaR9s31jsF5vTCDCJO9z21Mn3R3yELhQW0h5ZCEgHTv3RMiXXJjBd16JnA4BpEvtkUyTFUCOyj7JrTySQHhiTeDch6W03Nwl5Ei+4JYeM7sfRWWogURsxF2oOsZsZNtHpBt3fdlleExDA6ToBR7xrNKSQD763e8\/evV\/1EBunt5c31nfHCggB+3322fHNZBPz260259sbm5bCAujTkD0SXdxbucdHVJFA+XCrS2kS0pWA6HU424cCcT34lT2+J7UdEh6AUxoAkgCXKvC6WmPWaLHLwmE8RcddZfp212L9LXHjAhX4gjGCAkkNoAwbpMedyxKINxCft8AgcbfbR8fKyB3Dt5fH6yRhXzKL98xgFhlAL1AO5njI6vveMkoqseQJhzC4iku2VHI4Qkg4cgvev6RBhJeI1YDJLtOkzSqcgWE9IM8J71Ee8z64fW4HkNAEU8BsRWQDOpxPTxMjpST+XpBr8dl0FVA8i6h4l2AABLw4eTQ9jIJ5Pf\/+NHvX\/2fnykgg0+g9XdPb6oucwrd5+PjmxsFZPPu4PTG+tPBJwYQGc1E1RgS8kg3kMJzB1VK1T9lIfBTKD4uZ5l6SyZCqiiPx+I7JvX2Xzh8qBpDaB2eJV3Dug4yY5\/WleJAQgoPCR2Y9iQQfjOtLUR9NFRjyGeffYZnmYEYQfWgyqVBux5UtTgwgdTlaodDZNzWHrO5e\/Jpd2BOu3+JQISmLxNIXIlju\/Iwqef8sB9HYaKTEB9emGVBZATdBTEKugsdi+mrPMANLqIoRBbEPg66y5mNQuWyxMehciCiN3dZVMfgcQdR1ITVcX+IlWT6ORzIRx999lEDZH28GZzWQN7YHK9PEZDN8UZMyApIGonnZVGh9YvQ7iBCQXcmEAslsXIgsJLSdwgXok6N0EF3+sA1YSGR49THsfFp1wi6K1hghMpRq\/FPeI6Fg+5y3zaC7hIcdJf\/wx8+evUPCMjp8ekxAnK63mwaIMenp1rkQCqWCydz5hhO5kIfI3eehTR\/d4IDcWoPpQLS\/GEWPl\/R2jXMl+6NKCykOfpFuIbr4\/vkexkSa03ChRjr\/FYOJLNogoLuHCvCQH77289+2wAZbNaDTdNl1sfrxvH95t+BeLxugDjShYjKcz6GqOfhh78A8hUF3V242\/0ig+6efbfbMcPSDnGo3IVBd6PtoDvjzDwzwK3bf6rz6UxNxKhT\/zFBd3+PyiHtvtGUB1CnB0juF39E4k9fBN09ovS+gUqHjLAIFmKcKufjq6OsxPeOaNfQFG5rwmJgGZqcizSNtupUGKK9pSk3NXmGaNapb2qqp3mjl5EHeNj5T1uD6ndec5vykx98d4rEH3\/vr5Hk9sIHSBq+\/uavkfjyO9uaJoamH7WQ+C3yhqnpF6amnz1a05+\/9zbW9MPwp4\/WNH7pMkB+5g5bQ7flTiYt8fBWa9hyW5Npq+X+FQBpuXBRFADyhiuu8ost8fBWXUQzhupOrEn8ggNB4jfIT13+sxSFJvmU8bDWNBy2ZvxeqUncJzW93Ty0JYDABfVgWSdXP+flBsjg09PTuw2Q9SfHHw8QEKr3sALI7v5i353uLeS30dpfrZbubA6EBZD9xS2XfycSyPjdxa3WbNdVD5+9O5x8wr9A2Yzlb1x3te\/uSU3DW\/PVyhUf5UCG7835M0BscSDuar7aE6LQtLjmTveny4mykPn+YjXZr4Gc7Lvu\/p60tbdb00\/GgroCsly8u1hytVKTu5yvdqWtIQu52960N2c3BspCbrbP1u2zs4EEElSJlSeZBjLddW+5i\/2pfLg7n7i748nJaiyATG8Nx+54uZq7AogLzR1O9pZTZZ4n\/DeL1Uw2Y3wybu3PW+\/Opabl0F1O+UXZZfZak5W72t2bCguBn93ZdLk7l5qGAHLuznf3JNrpyp25JxqIu9ibTm+N3d3llAOBR7am+8O9qbIQkIfLlQayAOrL6S48BwO5cXBzIBxLEsj7t++02wenNySQ5HrARl1aA9k\/WbiTXbcBMl5AdW9xINA\/9m7Bj\/OZAvK\/5gBkBfWVQN6bz2+5J6uFBDKb3pqPd6F+NZDFmF+UQJa777pjDl9YyGzBDY\/rFpqm4zmw2R3PxxLI\/nyFgMyne6vZbDwfjv+sgLgnw6XbABnfWg0VkF3o+4tdXn\/TQto8Pk4DudO+sd6cDRQQFrDCKRiykPdMIPtTDcSdLtzVBAHZh940mddAhIWMp+9qIKsVaANj00ButfhFZSHueDWpgQzho0v48L4CAgZx4u5OF2NtIS0MxD0BHkBzooC4s8m7k1YDZDpcLlTnm0D3ORlvARnchR3x5u5AAdncXQ\/uDm4c3D13UAUzne3O9oaqvy5XyzH0gqXsMq0VjAOT1Z4CMtvbXbagFyxlM2Z70\/HJZKEtZAkdC7RBjxZjCNw7BU1zCYSPUnsTblFyDJmslpPpyeRkKjTNoRm77nK2WsgxBKrTOhnrMYQ\/frnUXWayt7s7A5oaCPTU6XKpLQSww2P5c16+5CzjikHT1Q+XP7pyUJU\/reb7QzmouvXdaooTo5seVOUnW2iybLXqQVVcaZ1AVxBAhCyGRlOTW2sSc4Wuk1YsZhlZi3qWaSllepbhF0+A8GWBNJNYM8UJUQDRM6mednU5b9p9pCY57daqJJBLanp42j1fkyum3Yh7yrqDzXp93AABsfYYnAfE1esD8b1KE2npdUgjCiCuazxcX1TNqO+Vmlp4HYIqfs46pK6E1mTWST9XAEGiHENMII2ml\/ifHYo4kNPjNgKyaVxM56xUZ8P5cNetHz6bzhczVwMZjscLLcJKdTKEoW1cP3zcWsC0UDdj1prPFsNGE\/+wq4EMQRQrOgHkjeFk1hpLxVzTzJ21ZpNGkwtjOaoT3DrTmt4ejqcTXScAAnVycZ1A1HXiXYa\/Xe2CfawHCMj6dH0BkOkMlmHNwzmSGkhrBlVZ1ECm05lqhXg457NCQIaL2RIBaembhYWAOJ3UQKANw9kUoZ21Fg0QEIerFtbUmtdA4NpY1wmAQJ1auE4wX622gbQ1DTWGDOpfnANk2prqxTl\/OIhqJSyATOuFMQcyHA6xeXJx2Bg6+qjQNKxFbiEg6k8DEFiag4w08Q\/XmrjYeoSmt4UeJQKQltZTa9KP+WIGVSTKMaQWn3ZQRSIeVFtPP6gamp50UL0skNeeAsgDdNF8uPt4IEjkXebSmt7Gmgwg25rq3W4Pxca91SEXhMrZwTf\/+eWm\/OIH3\/0ZEv+F\/jWSxp3wp+NGfO314sfo6k\/e+c6vL9L0IyS9DBZiaHrT0PTShZq+hzWNfxh+6yJNCkjwEio2sbFosRyXLDPuLSJDDC\/S5DNDdGIsPp0m+jSakifXdCX\/dOyL8qK8KC\/Ki\/KivCgvyovyorwoL8qL8iUUFuCSxYbIIkMMfSwlRorZOxa9UJNzsSZcLtZUPI2mSwDJUieqC09CbCSncqoEiR7tRUjkSYjfrsv3X493sCZ7S1NpauoiTVGHdNBHrX7RNzRZpakpeKQmnmKJNXmPb\/\/DQL60NNUvJ6PqqdJULwkkKPF5qvC\/uQpAFlGIZa4vi\/NDKkLKAOrlCyDHZ7ebVHeew5Drw3t4FGKZ5yUK\/ocHybMZZO5\/XuaBHWkgTpmrnC95fkhFoyqWmnhGVZk3x5gXcZ7rRC6uyc6Jb1V1Dk9c1eeHXBII4655Vh9BHOXiEPFQAbH5H9FjRagspN\/lqVhFZksLudO+O1gPBu2BAJJHPNGDMsIydcKMQ0XmuQDiMX4megEtE0D439lzRMi5sJAOyfqUB07rE2Z4kk+sE4hKErOCFuogUjAMh8Gt6sidI5KSJNIHqojDwvm1ZwKS5TyFSgARWtIIvkgJJLBLcj9xFBA7yB2a22kggby\/+bh94+zmwd0NB1IcpYx4eS\/oBuLgjS5864dQXwlEpNB1okPWHKXkdK1+k2LWYffDnjqDaGTbXbi5w7sMABlBJapKH8rEc5Gyw6CXlKLLZEcOSXb4mdX1kTtHPEPvWYDEFc9SlMd28SN9xangEgg\/IlUMHvLUbuLthB2e8CSA8EikA\/7i61QAASQkZ0Hh54GyEHlQuWjGCGoYdXljaiCRz0\/f0kAOyY6d1YcyQd+qiJ1JIGC1JKn\/zh3XARdTslPK7D3CL3YQkC4\/+\/6yQKJunNp2WekEIs\/pR1UEli3PIEo4H51AxBMy77PQIcYAAAi3SURBVNM8SCsBZP0pDB83NmfHt884EDuHr9Rz0qjsc015lZVhN7qvju1Kyswres6ROkopPCxI0IuUhbDDbMcn7L4+UAW66WHYcZSFWF4WxJVdA+lGJOsWHdYRFkLB6MqdpFJJTYeZY6f+Ebs0kJgf\/RLzBFIV2s0PVIl1RhU\/uIPGNZBY5DXxuwUQ\/op0DaPIWnQZcbRGzKC7J+K8K3GmTMEUEEIz8VFlITQGgxJpqwJIzEct\/je85GnsccjgUZkaQ4QmnsApNYUgMfEcoQl+kPWXQOI4o+IxlwXSlK\/7uAw+h32Rx2VcEkgYGtNuWKfVcSBhaBx0j\/6Y1zlAmnsFkEY8dx1S\/xFtkXPXNEOc\/E+Mo\/8aUQEJkSb097Tk0er64jlA+CFAanpvsnmI+Kt3gQZiZWGd5QILs4D5SXPkDrOZhY\/cCajfJBA9WJ+2D9DCzPGZg\/JlkqzQxyPxZtiMoWPMqU1xZnecUFsfd80zqqIwav7wHz+ESB8kxNHaBa5TGFuoTl7o1485BwjPUrezfuh5bJR1+6QK\/CpI0iiwqkoumvigis91t0LLD9AZRNTKmoyqrsOsuEkgerBZr9GRO7kV1wdccSBQTZ3KBs2Isua0cQCSxVGouwIAiZiNzyCynLDRZFl+ZOE\/\/OdHuE5Q\/wwnNVl1MtZ5XYYvr6o0szNYWPt2VsL6wa5IDnN2VXhUAIGK6F7JLcRx6hQqeUoVa86W6pGo0N+cOKXquK0T2sQpVVYW4Zw7uBn\/hcusPkhINKM+bV+cUmWxCGVUFZaRYlZYRdSgLRyH4fOuMoLqxE9Y8rWtnT+GOJHNYF0XODGsqOCjTsHXebBhEpSv1KCqgXzNgyp6+AsgJpAv8wjiJ97tPuYI4qfY7ZJLARl1m9IJ\/A4Ws7KHxBHt4tIJR99CJS1MTZahyblQE8Ef7T1GU25q8rbqhDX1H9\/+h0uIy2PE8ALxKmoKH9\/8cywEfcvfSKzOD5vCM6rQVfg20MUf9h6yEKwpsPBHv5GV+F7QhEWwEFOT8dEtTU5+kaawg8XLWMgPfoXGgbfesX7+SlP+S\/ZdFL\/Y\/iX9G3Txle0x5E2safNQRpWZm3VBRlVrKw\/qwtysP3\/vbSRtZVS13r4sEN1sAeQeL58rIOt2s\/YSQO7d4\/80kMFAHffDc2R\/he59S4bK6ZwqGaE+nKCgu+FkMuXJFS0dyTyduq3pXMUOTqcTdbPMhpgoUWqa8Mh++MV0xrMhhlOZ8qWC7oY6Hrg1vCyQzW8wkA\/+9MGf7v1TDeTu6cEZAvKv9175twbI+tqgfRcB4f6iBoi72JcB\/CrtZ3f2m1ZtIa1b412RS6MyqvZm8313H5oq8ypOxouxiAwXQBYn4\/m41tTau+W6t3h21r4A8t7C5WlJKl9m+N5UBaBfGsjZ2bp9cHaqu8yHYB7\/9KcPFJCDdfvm8dmZBgKk\/oS6zNmnsJu5feNsI4C077ZvDj5uv6+BrE6G7v78ZHHyzxwItGLS2p\/vLU7+SuTLTBdzd394S2ZUjXfh6vTdscqGGO4NF+7uaqHyKqZLEMVHZb7McjI5Gbt7cwHEne9PxtPp3t5Udhn+LeytTtxLAxncPYaGtDcGEN5yCeTG7fbm4P3B+UAO1h8ftDen7Y8lkE9vb9p3eOqWADJZgQ2spqvJ\/N8zaIYwl+VwNd39owAym4OF3BrijKp9nb033R+v3L2TGghPATpx91rLXwsgwxORUSUtxN1131sM4aP7DRAR3n5ZIAeb9cftj3l6wLlAYFj4VPQLAQT6y78hILfbp79pH9\/WQHgW2x1+CJIAsppMb7mr4e50\/mMOBL7B5XDZWg3nf6Qi545nlM2WKl9mnydV1UCGS3c4nbU+ceucO1cAWUkg7nI8m\/E0LwVkem24BzaigbiL+eQZuszZoH12vIZuo4BAb7n3wYcf3JNA+CHlm9sHGz3LfPDBvQbIMXSl0\/bm7GwggBxzJevbwJADgcYPl+PVeDWb\/7vIcpmvxi7\/xe7\/BiDT1e5qOl2Nl2OZpjrdXQ2ny7ECMudXZ3C\/BDLnKXRCl9DER4zVCpo9f8AzqlYTdzxs7e7KMYTb5WR391nGkAum3TW6+shpl48wA3PalWNIS0+uMu1Hp1\/pjCqdfYMzqnRimLq31cIZVe4jMqp0EpXKl3FVHs\/XBqSeZbaAPC7WXf9GzDK1pCLUtfgsGVXnAmmWr6z+P7Rl+8Gv1ht90LQA8uG9ex8iIBtzHfL5K5\/fa4AMNvCfBshgI0\/QUkBgoTFGzZhNp3gdwrNcXA3kjWGdMCSATMfDmQFkO8vLBFJf3cqoehhIYGcp5WfbZE5liQPP\/dAhVkn04UkAhKdXbRCQDz+8h4HUFzmQe5xIDeTBZlDnrnEgIOrcNQ4E5oFZA2Q2ne2OmxQzntjTAHkwbi0WiybtZzZZtMYNkJm7GM9xbtZcsZUZVTzLCWdU1VleDwOx\/DigJBnFJcuJnSWlXVRBEKdJShsgm8HpugFy708fGhZygIG88vnnn+MuA8MnAjI42Ohj3oWF7LamaH0JK60ZyrmbLaZ6RckTiBaLKQIy5Rm7DZAxzMqykULTBJYd4xqIOx7r3CwOBCan8VQlqz1qDPHSeCdKItsp+N+usCPbK1KnBtJet5sFNwCB5TkCsm4PMJB7r3yIugx8UF+UK1VjDJkOpxNk6JOWzosSQCatOhuL58tM3Ak6wgDu1GMOBzKpZYkW1u7IQiatKQIynU71FuGRQPgpe0z8jdEQho+Q\/1SPIl\/boIrKl5ZR9Zc2yyhJ7Habi19gRtWlgPwShQH9xzv+\/\/l5U\/5vVn6\/ufjWA\/o36OLPO+HfGhFEbxqaXvrOr1+ry8t\/\/sF3f4LEf6E\/eg0VsJCXG+lnPA+qEX9iaHrtF46p6XtY08vfCL+FPvrajy4BhCXfRCWOE3RAdsIcfDExj+n2ifHRiJqaCix9c0tTaGHxYk1ZgcXtOl2sabu1\/w\/A21XNSq5vNQAAAABJRU5ErkJggg==\" alt=\"Elemento sint\u00e9tico - Wikipedia, la enciclopedia libre\" \/><\/p>\n<blockquote><p>&#8220;En\u00a0<a title=\"Qu\u00edmica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Qu%C3%ADmica\">qu\u00edmica<\/a>, un\u00a0<strong>elemento sint\u00e9tico (artificial)<\/strong>\u00a0es un\u00a0<a title=\"\" href=\"https:\/\/es.wikipedia.org\/wiki\/Elemento_qu%C3%ADmico\">elemento qu\u00edmico<\/a>\u00a0que no aparece de forma natural en la\u00a0<a title=\"Tierra\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tierra\">Tierra<\/a>, y solo puede ser creado artificialmente. Hasta el momento, se han creado 24 elementos sint\u00e9ticos (los que tienen n\u00fameros at\u00f3micos 95-118). Todos son inestables, descomponi\u00e9ndose con\u00a0<a title=\"Vida media\" href=\"https:\/\/es.wikipedia.org\/wiki\/Vida_media\">vidas medias<\/a>\u00a0que van desde 15,6 millones de a\u00f1os a unos pocos cientos de microsegundos.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-IN2Qri7IUSg\/TyUpQySdUqI\/AAAAAAAAAyg\/ampELovJApU\/s1600\/Abundancia+relativa+de+elementos+en+el+universo.gif\" alt=\"La abundancia C\u00f3smica de los Elementos : Blog de Emilio Silvera V.\" \/><\/p>\n<p>Los elementos naturales se crean en las estrellas y en las explosiones supernovas<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/09\/Apjlab0ec7f3_EHT-image-of-M87-black-hole.jpg\/270px-Apjlab0ec7f3_EHT-image-of-M87-black-hole.jpg\" alt=\"Agujero negro - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los agujeros negros y c\u00f3mo se forman? Todo lo que debes saber |  Ondas y Part\u00edculas\" \/><\/p>\n<blockquote><p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 elementos se formaran dentro de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>? \u00bfEn que se convierte la materia a esa enorme densidad? Como nunca ha estado nadie en ese lugar, solo podemos suponer lo que all\u00ed pueda haber y que forma tomar\u00e1 la materia que llega a la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> que tiene densidad &#8220;infinita&#8221;,\u00a0 donde el Espacio desaparece yel Tiempo se detiene.<\/p>\n<p style=\"text-align: justify;\">Hay varias propiedades sorprendentes del universo astron\u00f3mico que parecen cruciales para el desarrollo de la vida en el Universo. Estas no son constantes de la Naturaleza en el sentido de la constante de estructura fina o la masa del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Incluyen magnitudes que especifican cu\u00e1n agregado est\u00e1 el Universo, con qu\u00e9 rapidez se est\u00e1 expandiendo y cu\u00e1nta materia y radiaci\u00f3n contiene.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/09\/vida_frente_a_alfa_y_beta.jpg\" alt=\"\" \/><\/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 \u00a0Nuestro Universo es como es porque las constantes son las que son<\/p>\n<p style=\"text-align: justify;\">En \u00faltima instancia, a los cosm\u00f3logos les gustar\u00eda aplicar los n\u00fameros que describen estas \u201cconstantes astron\u00f3micas\u201d (magnitudes). Incluso podr\u00edan ser capaces de demostrar que dichas \u201cconstantes\u201d est\u00e1n completamente determinadas por los valores de las constantes de la Naturaleza como la constante de estructura fina. \u00a1\u00a1 El n\u00famero puro y adimensional, 137!!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/modelo-universo.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Gr\u00e1fico: Solo en el modelo de Universo que se expande de la divisoria cr\u00edtica (en el centro) se forman estrellas y los &#8220;ladrillos&#8221; primordiales para la vida. La expansi\u00f3n demasiado r\u00e1pida no permite la creaci\u00f3n de elementos complejos necesarios para la vida.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El universo alg\u00fan d\u00eda desaparcer\u00e1? - Quora\" \/><\/p>\n<p style=\"text-align: justify;\">Si la Densidad cr\u00edtica supera la masa que vemos en el Universo (m\u00e1s cantidad de materia), el Universo ser\u00e1 cerrado y\u00a0 podr\u00eda finalizar en el <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>. Aunque, los \u00faltimos estudios realizados tienen m\u00e1s a un final por muerte t\u00e9rmica del Universo que llegar\u00e1 al Cero absoluto, es decir -273,15 \u00baC, cuando ni los \u00e1tomos se mover\u00e7an.<\/p>\n<p style=\"text-align: justify;\">\u00a1Pero sabemos a\u00fan tan pocas cosas!<\/p>\n<p style=\"text-align: justify;\">De nuevo tengo que recurrir a Popper:<\/p>\n<blockquote><p>&#8220;Cuanto m\u00e1s profundizo en el conocimiento de las cosas, m\u00e1s consciente soy de lo poco que se. Mis conocimientos son limitados, mientras que mi ignorancia es infinita.\u201d<\/p><\/blockquote>\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%2F2021%2F06%2F12%2Fdivagando-4%2F&amp;title=Divagando' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F06%2F12%2Fdivagando-4%2F&amp;title=Divagando' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Irulan es una mujer de gran belleza, cuerpo seductor, elegante [&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\/26619"}],"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=26619"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26619\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26619"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26619"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26619"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}