{"id":2723,"date":"2026-02-08T06:48:48","date_gmt":"2026-02-08T05:48:48","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2723"},"modified":"2026-02-08T06:48:13","modified_gmt":"2026-02-08T05:48:13","slug":"si-es-asi-o-no-nosotros-nunca-lo-sabremos","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2026\/02\/08\/si-es-asi-o-no-nosotros-nunca-lo-sabremos\/","title":{"rendered":"Si es as\u00ed o no, nosotros, nunca lo sabremos."},"content":{"rendered":"<p><strong>N\u00e9mesis: monstruo estelar<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/axxon.com.ar\/zap\/img\/c-ZappingNemesisOrbit.gif\" alt=\"Resultado de imagen de N\u00e9mesis: monstruo estelar\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Consideremos este cuento: <em>Hay otro sol en el cielo, un sol oscuro, demon\u00edaco, que no podemos ver. Hace mucho tiempo, mucho antes de que nacieran nuestros abuelos, ese sol demon\u00edaco atac\u00f3 a nuestro Sol. Los cometas cayeron sobre la Tierra y un invierno terrible se apoder\u00f3 del mundo. La mayor\u00eda de los seres vivos muri\u00f3. El sol demon\u00edaco nos ha atacado otras veces antes y volver\u00e1 a atacarnos.<\/em><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQg4-qg90qFL9nwOE245vIjh-bZNLEfBIR_Qgm7B53g8J8pVmzV&amp;s\" alt=\"Imagen relacionada\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRtRMnA22jC6FikT5o4zhvScQwmQ0L5rvAMhcysrR34tbIvQRRR&amp;s\" alt=\"Imagen relacionada\" width=\"538\" height=\"429\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTdwCPEJ4sIe5x3Of8mRJpHZxDC4ecSeiS33JpQevgC3a8oHlYv&amp;s\" alt=\"Imagen relacionada\" width=\"539\" height=\"278\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Si un antrop\u00f3logo de otra generaci\u00f3n hubiese escuchado esta historia de un grupo de estudio, la hubiese considerado &#8220;primitiva&#8221; o &#8220;pre-cient\u00edfica&#8221;, aunque no queda duda de la fuerza de la idea, que f\u00e1cilmente \u2014de no haber sido presentada en esta \u00e9poca y por cient\u00edficos reconocidos\u2014 podr\u00eda estar entre las leyendas m\u00e1s temibles de la humanidad.<\/p>\n<p style=\"text-align: justify;\">Los registros f\u00f3siles de la vida terrestre han mostrado que se repiten extinciones masivas a un promedio de entre 26 y 30 millones de a\u00f1os. Seg\u00fan una teor\u00eda, esto podr\u00eda ocurrir a causa del acercamiento c\u00edclico en su \u00f3rbita de una estrella compa\u00f1era del Sol. La teor\u00eda fue ideada por Richard A. Muller, f\u00edsico de la Universidad de California en Berkeley, luego de una conversaci\u00f3n circunstancial con un profesor sobre un <em>paper<\/em> cient\u00edfico. El art\u00edculo de Muller que present\u00f3 la teor\u00eda de N\u00e9mesis fue publicado por primera vez en la revista cient\u00edfica Nature (vol 308, pp 715-717, 1984). Los autores del <em>paper<\/em> fueron el propio Muller y otros dos cient\u00edficos que lo ayudaron en el modelo, Marc Davis, de Princeton, y Piet Hut, del Institute for Advanced Study de Princeton. Existe, adem\u00e1s, un libro llamado &#8220;Nemesis&#8221;, escrito por Richard Muller (Weidenfeld &amp; Nicolson, 1988).<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/4.bp.blogspot.com\/-mIF9LjLh34Y\/VO0MP35FstI\/AAAAAAAAO8o\/lphSeSWOFzk\/s1600\/Nuvem%2Bde%2BOort%2Be%2Ba%2Bestrela%2Bde%2BScholz.jpg\" alt=\"N\u00c9MESIS : Blog de Emilio Silvera V.\" width=\"785\" height=\"491\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Hubo otro grupo que public\u00f3 algo similar en 1985, formado por Daniel P. Whitmire y John J. Matese, de la Universidad de Southern Lousiana. Este grupo incluye la idea de que la estrella compa\u00f1era podr\u00eda ser un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda y la estrella fueron bautizadas con el nombre de N\u00e9mesis, que es la diosa griega de la venganza, aunque m\u00e1s que nada representa a una justicia que devuelve los golpes, algo as\u00ed como la diosa del &#8220;ojo por ojo, diente por diente&#8221;. Sin la informaci\u00f3n cient\u00edfica que la respalda, considerar\u00edamos que es una historia de fantas\u00eda. Asimov escribi\u00f3 una novela llamada N\u00e9mesis (<em>Nemesis<\/em>, Plaza &amp; Jan\u00e9s, 1989), pero no trata exactamente sobre esta estrella. La pel\u00edcula que se est\u00e1 produciendo sobre Star Trek, la n\u00famero 10, se llama Star Trek: N\u00e9mesis, pero no trata sobre esta estrella, sino sobre un personaje que se enfrenta a Picard.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong><span style=\"font-size: large;\">N\u00e9mesis: &#8220;Aquella de la que nada puede escapar&#8221;<\/span><\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/axxon.com.ar\/zap\/img\/c-ZappingNemesisAsimov.jpg\" alt=\"\" width=\"140\" height=\"202\" align=\"left\" hspace=\"5\" vspace=\"3\" \/><\/p>\n<p style=\"text-align: justify;\">De acuerdo con la teor\u00eda de N\u00e9mesis, nuestro sol tendr\u00eda una estrella compa\u00f1era, a la que han bautizado N\u00e9mesis. Poseer\u00eda una amplia \u00f3rbita que la llevar\u00eda a una distancia del Sol que var\u00eda entre 20.000 y 90.000 <a href=\"#\" onclick=\"referencia('unidad astronomica',event); return false;\">unidades astron\u00f3micas<\/a> (entre 0,3 y 1,4 a\u00f1os luz). Hay que tener en cuenta que es una distancia<\/p>\n<p><span style=\"text-align: justify;\">muy grande: Plut\u00f3n, el planeta m\u00e1s externo del Sistema Solar, est\u00e1 a una distancia del Sol &#8220;s\u00f3lo&#8221; 39 <a href=\"#\" onclick=\"referencia('unidad astronomica',event); return false;\">unidades astron\u00f3micas<\/a>.<\/span><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.meteorologiaenred.com\/wp-content\/uploads\/2018\/07\/Planetas-del-sistema-solar.jpg\" alt=\"Resultado de imagen de El Sistema solar\" width=\"718\" height=\"476\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El Sistema Solar es muy complejo y no s\u00f3lo lo componen los planetas y sus lunas. Desde las 30 <a href=\"#\" onclick=\"referencia('unidad astronomica',event); return false;\">unidades astron\u00f3micas<\/a> de distancia desde el Sol hasta m\u00e1s o menos 1.000 <a href=\"#\" onclick=\"referencia('unidad astronomica',event); return false;\">unidades astron\u00f3micas<\/a> se extiende la llamada franja de Kuiper, en la que orbitan millones de desechos c\u00f3smicos. M\u00e1s all\u00e1, ocupando un anillo ubicado entre las 10.000 y las 30.000 <a href=\"#\" onclick=\"referencia('unidad astronomica',event); return false;\">unidades astron\u00f3micas<\/a> desde centro del Sistema Solar, hay otra acumulaci\u00f3n de objetos celestes a la que se ha bautizado como Nube de <a href=\"#\" onclick=\"referencia('oort',event); return false;\">Oort<\/a>. Esta nube, compuesta principalmente de cometas, cubre m\u00e1s o menos medio a\u00f1o luz alrededor del Sol.<br \/>\nN\u00e9mesis, la hipot\u00e9tica compa\u00f1era del Sol, ser\u00eda una estrella oscura (una <a href=\"#\" onclick=\"referencia('enana marron',event); return false;\">enana marr\u00f3n<\/a> o negra) o quiz\u00e1s muy poco brillante, y por esta raz\u00f3n no habr\u00eda sido reconocida por los astr\u00f3nomos hasta hoy, aunque s\u00ed podr\u00eda figurar en los cat\u00e1logos sin que nadie haya notado nada peculiar. Una estrella tan cercana mostrar\u00eda un detectable desplazamiento de su posici\u00f3n con respecto al resto de las estrellas, producido en muy poco tiempo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/axxon.com.ar\/zap\/img\/c-ZappingNemesisLluvia.gif\" alt=\"\" width=\"326\" height=\"260\" align=\"right\" hspace=\"6\" vspace=\"6\" \/> El per\u00edodo orbital de N\u00e9mesis ser\u00eda de alrededor de los 30 millones de a\u00f1os (las mediciones no son exactas: dan entre 26 y 34 millones de a\u00f1os), y a este ritmo pasar\u00eda por las afueras del Sistema Solar, produciendo una perturbaci\u00f3n en los cometas de la Nube de <a href=\"#\" onclick=\"referencia('oort',event); return false;\">Oort<\/a>. Al agitar miles \u2014incluso millones\u2014 de objetos hasta desplazarlos de sus \u00f3rbitas con su fuerza gravitatoria, causar\u00eda que muchos se dirijan hacia el interior del Sistema Solar. Algunos de estos objetos podr\u00edan caer a la Tierra, impactando como bombas nucleares, y produciendo da\u00f1os y terribles cambios en el clima, tales como lluvias de polvo, oscurecimiento masivo, enfriamientos extremos y p\u00e9rdida de ozono. La cat\u00e1strofe no ser\u00eda puntual: una vez iniciada, esa lluvia de cometas podr\u00eda durar entre 100.000 a 2 millones de a\u00f1os, con un promedio de por lo menos diez impactos, en intervalos de hasta 50.000 a\u00f1os.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/axxon.com.ar\/zap\/img\/c-ZappingNemesisOrbit.gif\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/axxon.com.ar\/zap\/img\/c-ZappingNemesisOrbitch.gif\" alt=\"Pique para ampliar\" width=\"200\" height=\"165\" align=\"left\" hspace=\"6\" vspace=\"2\" \/><\/a> Al comienzo del 2000, diecis\u00e9is a\u00f1os despu\u00e9s de su nacimiento, la teor\u00eda de N\u00e9mesis gan\u00f3 terreno cuando un equipo de distinguidos astr\u00f3nomos de los Estados Unidos calcularon que la estrella oscura, si es que existe, podr\u00eda ser un <a href=\"#\" onclick=\"referencia('enana marron',event); return false;\">enana marr\u00f3n<\/a>. Ese mismo a\u00f1o John Matese, de la Universidad de Lousiana, estudi\u00f3 las \u00f3rbitas de ochenta y dos cometas de la nube de <a href=\"#\" onclick=\"referencia('oort',event); return false;\">Oort<\/a>. De acuerdo a Matese, sus \u00f3rbitas tienen algunos elementos en com\u00fan que s\u00f3lo se pueden explicar si estos cometas han sido influenciados por la atracci\u00f3n gravitacional de un objeto de varias veces el tama\u00f1o de J\u00fapiter.<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda de N\u00e9mesis ofrece una explicaci\u00f3n para la periodicidad curiosamente regular que se observa en las extinciones masivas de seres vivos que ha sufrido la historia de nuestro planeta. Esta periodicidad fue evidenciada por un estudio cient\u00edfico publicado en 1984, poco tiempo antes de la aparici\u00f3n de la teor\u00eda de N\u00e9mesis. Fue su inspirador.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/axxon.com.ar\/zap\/img\/c-ZappingNemesisDino.jpg\" alt=\"\" width=\"200\" height=\"140\" align=\"right\" hspace=\"6\" vspace=\"6\" \/> Los dinosaurios, extinguidos 65 millones de a\u00f1os atr\u00e1s, parecen haber sido afectados seriamente por el impacto de un gran asteroide en la Tierra. Se detectaron se\u00f1ales en el \u00e1rea de la pen\u00ednsula de Yucat\u00e1n que indican la existencia de un gigantesco cr\u00e1ter. Luis Alvarez, profesor em\u00e9rito de f\u00edsica en la Universidad de California en Berkeley y ganador del Premio Nobel, fue quien observ\u00f3 y comunic\u00f3 el hecho a la comunidad cient\u00edfica en la d\u00e9cada del setenta. Curiosamente, en un principio se opuso de inmediato al <em>paper<\/em> de 1984 que presentaba el estudio estad\u00edstico de la periodicidad de las extinciones: \u00e9l cre\u00eda en los asteroides, pero cayendo azarosamente. Una discusi\u00f3n entre Alvarez y Muller inspir\u00f3 la idea de la existencia de N\u00e9mesis en este \u00faltimo, y \u00e9se fue el nacimiento de la teor\u00eda.<br \/>\nParecer\u00eda ser que el impacto de Yucat\u00e1n fue el que produjo la desaparici\u00f3n de un noventa y cinco por ciento de las especies en la era de los dinosaurios. Luego hubo otros.<\/p>\n<p style=\"text-align: justify;\">La \u00faltima extinci\u00f3n ocurri\u00f3 hace unos 11 millones de a\u00f1os, de modo que la pr\u00f3xima se deber\u00eda producir dentro de m\u00e1s o menos 15 millones de a\u00f1os.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong><span style=\"font-size: large;\">Evidencias que dan pie a la teor\u00eda de N\u00e9mesis<\/span><\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Regularidad en el registro de las extinciones\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Regularidad en el registro de las extinciones\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Regularidad en el registro de las extinciones<\/strong><\/p>\n<p style=\"text-align: justify;\">La base de la teor\u00eda implica la aceptaci\u00f3n de una regularidad en las extinciones masivas producidas en el registro de formas de vida de nuestro planeta. Quienes notaron esto fueron Dave Raup y Jack Sepkoski, dos respetados paleont\u00f3logos, cuando reunieron gran cantidad de datos de las extinciones que se detectan en el registro de los seres vivos (estratos de f\u00f3siles con enorme contenido de material) y obtuvieron la curva que se observa abajo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/axxon.com.ar\/zap\/img\/c-ZappingNemesisTabla.gif\" alt=\"\" width=\"425\" height=\"310\" align=\"middle\" hspace=\"6\" vspace=\"6\" \/> <span style=\"font-family: Times New Roman; font-size: medium;\">Las f<\/span><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><span style=\"font-family: Times New Roman; font-size: medium;\">Estas fechas se han dibujado cada 26 millones de a\u00f1os. Como se puede observar, coinciden con la mayor\u00eda de los picos de extinci\u00f3n. Los dos per\u00edodos en los que no hubo extinciones podr\u00edan haberse dado porque, por azar, ninguno de los cometas desplazados en esos ciclos dio en la Tierra. El peque\u00f1o icono representando un dinosaurio marca el fin de la era de los grandes saurios. El art\u00edculo cient\u00edfico original que analiza la desaparici\u00f3n de familias de f\u00f3siles marinos fue publicado en <em>Proceedings of the National Academy of Science USA<\/em>, vol 81, p\u00e1ginas 801-805 (1984).<\/span><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0Iridio en las capas f\u00f3siles<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/d\/dc\/K-T_boundary_TLSP.jpg\" alt=\"Resultado de imagen de Iridio en las capas f\u00f3siles\" width=\"617\" height=\"389\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Otra evidencia de grandes impactos sobre el planeta es dada por el hallazgo de grandes concentraciones de iridio en las rocas fosil\u00edferas. El iridio no es com\u00fan en la corteza terrestre, pero s\u00ed lo es en los objetos extraterrestres como los cometas. Se han encontrado rastros de iridio en m\u00e1s de veinticinco sitios paleontol\u00f3gicos alrededor del mundo. Est\u00e1 presente en el registro de fines del Cret\u00e1ceo y principios de la era Terciaria, que marca la \u00e9poca de la extinci\u00f3n de los dinosaurios. En la zona de piedra caliza fosil\u00edfera llamada &#8220;divisoria K\/T&#8221; se puede encontrar una capa de arcilla roja que es 600 veces m\u00e1s rica en iridio que las todas rocas adyacentes. Esta capa fue encontrada en veinticinco sitios y se ha demostrado que proviene de un mismo origen, midiendo la concentraci\u00f3n de otros elementos que acompa\u00f1an al iridio, tales como renio, oro y platino. La concentraci\u00f3n en todos los sitios de estos elementos es tan uniforme que s\u00f3lo puede explicarse como proveniente del impacto un \u00fanico asteroide o cometa.<br \/>\nDel estudio de estas concentraciones de elementos, se ha deducido que la cantidad de iridio presente provendr\u00eda de un asteroide de unos 10 kil\u00f3metros de di\u00e1metro que se estrell\u00f3 en la Tierra. Un impacto de esta magnitud producir\u00eda una enorme cantidad de polvo muy fino que se extender\u00edan por la estrat\u00f3sfera, produciendo oscurecimiento y, adem\u00e1s y como consecuencia, un fuerte enfriamiento del planeta, condici\u00f3n que crear\u00eda un entorno inhabitable para la mayor\u00eda de las criaturas de la \u00e9poca.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>An\u00e1lisis de los meteoritos<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.nationalgeographic.com.es\/medio\/2016\/11\/16\/marte2_d6a7b899.JPG\" alt=\"Resultado de imagen de Analisis de los meteoritos\" width=\"743\" height=\"597\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Otra l\u00ednea de evidencia, no relacionada con efectos terrestres, se basa en la exposici\u00f3n a los rayos c\u00f3smicos que sufren los meteoritos en el espacio. Se puede determinar si un cuerpo ha estado expuesto a estas radiaciones midiendo la cantidad presente de cierto tipo de is\u00f3topos, como el Ne\u00f3n 21. Usando esta medici\u00f3n, se puede saber cu\u00e1nto tiempo ha estado un meteorito en el Sistema Solar. Y se ha encontrado que los meteoritos creados por impacto de cometas han ca\u00eddo a la Tierra aproximadamente al mismo tiempo que las tres \u00faltimas extinciones masivas. Los meteoritos que han sufrido el impacto de un cometa tienen un alto contenido de hierro en forma de chronditas H. El hierro que contienen proviene del n\u00facleo de asteroides o planetas que han sido golpeados por cometas. Se ha encontrado una correlaci\u00f3n entre la presencia de chronditas H y las extinciones masivas.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Inversiones del campo magn\u00e9tico<\/strong><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSb57YwpCMzz7POKyD1hV_BX3V19kBHslNa6YCyaIsFbiwDYgnp&amp;s\" alt=\"Imagen relacionada\" width=\"391\" height=\"407\" \/><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Con el descubrimiento del paleomagnetismo, se ha agregado otra prueba a las evidencias que presenta la teor\u00eda de N\u00e9mesis. Se ha analizado la hip\u00f3tesis de que, al hacer impacto un cometa en la superficie de la Tierra, las altas temperaturas de la cat\u00e1strofe evaporan gran cantidad de agua que luego, al producirse el enfriamiento masivo del planeta, se congelan en los polos. Debido a la conservaci\u00f3n del momento angular, esta redistribuci\u00f3n de masa es una agitaci\u00f3n suficiente como para alterar el campo magn\u00e9tico terrestre. Se han producido inversiones geomagn\u00e9ticas doscientos noventa y seis veces, cada aproximadamente treinta millones de a\u00f1os. Lo cual coincide con la teor\u00eda de la estrella mortal.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0Descenso del nivel del mar<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/es-static.z-dn.net\/files\/dee\/c5fe2dc2c1acfe97c2df343c3dfcb181.jpg\" alt=\"Resultado de imagen de Descenso del Nivel del Mar\" width=\"664\" height=\"498\" \/><\/p>\n<p style=\"text-align: justify;\">Otro efecto del congelamiento de grandes masas de agua es el descenso del nivel de los oc\u00e9anos. Se ha demostrado que esto ocurri\u00f3 en la divisoria K\/T.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0Las estrellas binarias son comunes<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Estrellas binarias en imagen GIFs\" width=\"450\" height=\"252\" \/><\/p>\n<p style=\"text-align: justify;\">M\u00e1s del 50 % de las estrellas de nuestra galaxia son parte de un sistema binario, lo cual ayuda a apoyar la posibilidad de que nuestro Sol posea una estrella compa\u00f1era, que posiblemente sea una <a href=\"#\" onclick=\"referencia('enana marron',event); return false;\">enana marr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\"><strong><span style=\"font-size: large;\">Qu\u00e9 se dice en oposici\u00f3n a la teor\u00eda de N\u00e9mesis<\/span><\/strong><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Vulcanismo<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.cooperativa.cl\/noticias\/site\/artic\/20110124\/imag\/foto_0000000320110124170430.jpg\" alt=\"Imagen relacionada\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Incremento de la actividad volc\u00e1nica imagen GIPs\" width=\"360\" height=\"202\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Para explicar el enfriamiento masivo y repentino del clima del planeta causado por un oscurecimiento debido a la presencia de polvo en la estratosfera, se ha apelado a un hipot\u00e9tico incremento de la actividad volc\u00e1nica. Sin embargo, no se explica de este modo la periodicidad detectada en las extinciones ni la existencia de capas de alto contenido de iridio en los registros f\u00f3siles.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0Otra causa del desplazamiento de cometas<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Desplazamientos de cometas\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de Desplazamientos de cometas\" width=\"385\" height=\"186\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Desplazamientos de cometas\" width=\"307\" height=\"230\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRCrTeVXKkFx7cznOec4UNpfIbRoSIIMpKrC91ymsqhH5vZP56c&amp;s\" alt=\"Resultado de imagen de Desplazamientos de cometas\" \/><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Aceptando que se hayan apartado grandes masas de su \u00f3rbita en la nube de <a href=\"#\" onclick=\"referencia('oort',event); return false;\">Oort<\/a> y que \u00e9stas finalmente hayan impactado en la Tierra, se ha presentado una hip\u00f3tesis alternativa seg\u00fan la cual nuestro Sistema Solar pasar\u00eda, en su movimiento alrededor del centro de la galaxia, por nubes gigantes de polvo molecular que podr\u00edan producir los desplazamientos orbitales. Sin embargo, este tipo de nubes est\u00e1n en un estado demasiado alto de dispersi\u00f3n como para que se produzca una fuerza gravitatoria suficiente.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El planeta X<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRXJ-MQGyMNxpIeGN55uTN8NW01kZOoj01H3WnPxLRJeL_fTRxe&amp;s\" alt=\"Imagen relacionada\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSpsq6h7TDHhuRSl88-SdAM5fZZgFrZXMjGOAlcvlx8AvHDiYUv&amp;s\" alt=\"Imagen relacionada\" width=\"504\" height=\"282\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSLYbqAcE6BFXx7cR1grOGexbTi1o6bNZ8Bloo_RMqU0CFtjHDL&amp;s\" alt=\"Imagen relacionada\" width=\"490\" height=\"219\" \/> \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSm33qgrkmzo64FLWIrzgVAvhx9NUg5zasBpdei1zJaxVdNrR7w&amp;s\" alt=\"Imagen relacionada\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Otra teor\u00eda introduce la existencia de un d\u00e9cimo planeta en el Sistema Solar, el llamado &#8220;planeta X&#8221;, pero esta idea requiere la existencia de un disco interior en la nube de <a href=\"#\" onclick=\"referencia('oort',event); return false;\">Oort<\/a>, y los c\u00e1lculos indican que esto no ser\u00eda posible por problemas de estabilidad.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Velocidad de la extinci\u00f3n<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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xgT4SPMf2u5OskSx86UTFKG5KlJCPNC\/CPV1zQA7x8\/9Ktr\/ABWJnTx8qlAIfRCQEp5O2ZtCoxnny9NeOe3OTksY6roN0o+Gm5VuZS6KAZwR8pDkB9O88xzk9OsDLEZjpY+hdl7YkTzlSopVXsLGUnkbK1sTrGsMJHhvR7baj\/DmE0SCkuXBBcF9CLvSwj2Dort5M+WEqUOtTRQoCoD6wNx1agL8IePkvyscvHk2NP4SG+BgwLEPnEdNc8BjBCH+EgvOIWcRdljH+JMROLPGMnMdxhdYd3nHPXTGt8VC+LjIM5UR+IVwi042PjOML4zjGR8Qd8OnEd\/ARasaxxfH7w3xnH7xlKnliWoAdWNBmYA1JarD1EMMS6UrZ0qscwL3b5Sdx8OEHZY1hi+MQmTifrI4DL6h\/AiMadj0gpS3zqyipocqlv4JbvENhce+YKYdtWUGjpYVBNGBykk\/zE6RXksaycAksoGqqOS7K0TmuAbA3qm7tF8vOB2VPaiuJygAi3aDEVY1DCkZ8raAShYqSQiYhga5TmzeASeDViWKxqjnKUKr1jEBmCpYLjjnSD\/qjHanBqcY4poWPAsCx4sQe+H+JPGM7GY0IWoTBkEzJlds3WGln307+FKRNSbKfk3pGuwxrnFHj4RhbTnYqXnEmqFlSnAJXLKi68ofVTkFiz6XN+ccftDCYHuYtWODGGWZqsoqlKioU7KUFlEvuPfSM\/qioknspepZ+Jo4cto45x1GwUtPxKlCwUCNCColX\/URDYklEwpSqplqzAU7X+beHrxygRbjQfpBspEoy5UkEkoS5IclRWpyrdytSPRJc8JASDRIAHIBh9o5PFTc2LSDfKgB+ZV6mNkzFDWLRY1fjOMP8Vx84ykzFHWGMw8IdHVZ0nxqhg8SQWPUzAC9iUkP5x4io0j2DasrrJE6W3zy5iRXVSSB5kR44JgNB7EH1qeokKpgJZgpB0irKHihSwsxlpI9uGjf2fiyGUFFJBoQWI4gj7xy+YpPIxs7MnZgeBHm8Z5xrjXq2wulhUEInsFFgJgbKo6BQ+gljWxI0jpfiuMeJYLHurqj8pSW5s48wPOPSdi4rPJQVKLsQTd8pIfwAPfDx5X5WeXGfY6P4vjC+MjL61P8x84cYgbz4xvWOoBSk\/zeAeE6f5jGd1pOhhCce\/vjm00XTx8YitSXtAXWDXy\/WHBOgNOAo\/dziQzrE7m4PAOI2suRiJMxKQqXULs6XupyQBT7Nc1ivDlVCZgG4ZBTc+VxFMrYcp3Zj\/MZhKne4KfRjaKVYNm7UwuM\/izEzCUgOZSw0okODnUAqUXTaiSRUGLMDt7BzUYkS3lTSrrCiYpOZZYB5QCi+YIqBqpzvgeRhZEsEJQgAlzlTvpUH3SCPiUCiXBuwtwoDW8VMjH2jtmWQkgEqQsKCScpLApZy7UUYzMft1U2WpFklQIScwWmxKSGykOH+bdQEF+tRi+Yo2v5OkIYvyfUv4fiLVjD6I7aWgKw4ICVMtMxaVqRKKSCrsoqElh2iQAal3IO0cdMWntrm5lFalpSlKQFqCkZUTSnKqUUKZJBJBQgquqIqxGambc2u73zbjCM03r+dH4w6McvtHZsyfOUVIWlDkDOJlQVqUVKKUqAUcxJDs6i1A0b2Jw01Y7GRHEEq8XRSCTiOPvuNddIiqfx+2vdFqxko2LPBpPIPDNfuMEDAYgf+pP+0H\/sawemaTZ331H94YrVuJ3sCftFqwDKwUwO81JzPm7BGZ7uoKeLsFhFS1FQUKgCma3Jy5pd4tKzq3LNXweIFRru8q1qbQFNUpXWdZnYs1UnTiFiCDiDvHu3OBspv6g\/9TDJQXs54D08q7oEIOI4iEJ59t6iK1SlUcEcVMkPzWzRLqd7niGKR\/qDiE4sGJjyLbuG6uatI+lRA5A9k94Yx6yhySAbajLls7g396RwHT3CNiSQB2kIUW70P\/whgxn7G2IrEypi0LAmIUkBJoFAgk9rQ01pXS8ZmJkrSSlQKVAsQaER2X7N0Ey55pRSLngr8Rk9LpC04hRVZXaSd4P4Zu6H+ww56aPqQPFoLwcwIQTvIHfpAS1EpEbfRrY4xKVJKinIQQwBc1Av3xUgsMvKtJO\/7x2+ytt9UrKqstQHHKd49RyPPiJ0sOxOU3r5+EdRL6MGYlM1GIIzpSoukEVSGFx6xmw67iXiUqDpYjeKjygfaO1JUkPMUEvYByo8kpdR9I5nD9H5yQ\/xbf8A0pflWZ6RpYHZ0qSrOM6phDFa2zf6WYJH+UJ74gvTLP1UG9n1erc4L2Zs8zFAser+pYAVV2EtJIDqJYW4lqAhy0OCkqKAqgWElWVyQXAqx3sWq7ViEzZ8988qYXJDsxlqAShIzSSouwD0H1MwYMal05KcymsCqgIoHOUak\/ndDLS1KgNvI4X9YombSxAGWbhFOUlRMqYqWaEqUQmahXaDGiQaHcxAeM2yhJLypyFEZkoWmoQQuwmKQSl03agSX3wlq6hnpxo29vwIytt7dlyCAXJftICWUxBKVBT5bgumlCI1MHOkrRMOZctaQCELkzusVdilCCesNw6AW3VEc70mRNS0+ZKQhDgBS5alq4FSJoSuWXs4BpQxRVs4XGpmJzJUAcoKkv2kO1FJDNdtz6xfnL6tyUPduUcXIkzZyVYmUUyeqWEGbLSv5iHCTLdTqa4TcKDgvXosPjs6UnMhS2LqlpyJUwf5Dm6tTM6Xq9EpisEaJmFnfmwNIgJ4rfnX8esVy0ZhUg96r8GD09YrUX1fSwFuJAgOC5c\/e\/On6E90RzoIYir0cpLNQ6Gn54QOlQvzsH036cmEOSAHBNbFiKjiW1ow8Ylg2WS2mt83hZj3iK5iibsw4lvCBEzCzBzo7O+hIDUvurXvmJ50HeKvxpavpxiIlE0gs+6wtwO+sXTF0+fMBVy4azXLDxjPXMY1BfcSlPDQ8ftwghJkj61VewWCNwsokje\/jEhSMQkgD5t4+Rr7zv8AWLkpTxrSyid4rm9dIDw2IQBmAzEN2iokgOzArqOQOuml6saVAsHGrG2+mh5j8RIUhjvcVqog8+yo8m8orM\/Q0pXtDu4DkQ0ZuImtV\/N7cdatXjDKUqrq0cOKCmm+mlIk1c4DVJpWjHQa1vuihS3rmqNRmfkSbg8tBwYCWqp+XmGLAf1O9DxN+MWJm8RQW7II5tYN94kJ6wmzXaha9dXD+6RyvTdJK0KOqVJu9EkH5rGqtI6HOrUd9jWpNeY91GD0uDy5Zr2SRV6Zg4\/6t3aQoH+zmcQrEIZ\/\/EU\/8wqj1o0dDt3ZfxMtiAlQcoUa2DEclNb8RyXQtTT5pNE9XvArmRv7463E45KJZUCHALVSzt2bFw54CG\/RPjz2dJyAgiqXF9fX9I63oFh8sla3AzqauqUCnmpXhHH4vRMdb0fxqZUrJVycwFOANyGNvG9IqnNdI5WWdMH9ayORUSPIx3uxpgEiVeiAKcOyQO8GOJ6Rr6yaogMSWI4pASXalxHZbHWmXJlylfMEjsuHVmGawL\/UYqJ9HlXKwqX9IhnOnlY97xbMkpLB2rYlLc3VfjygiXKS10qZ9xPkQ\/fujLTlcf1cxRX8VJANfh56yqSHYVEo1sAykrbQtFWztoJlqKVTsIhCjUYdU6UBvITJCQTxMZO0ejmGlL+XG5OC8NmF6K7LcaQJK2fhM7EzwN\/xEp+9Jwjf8jGsYetbHRNTLTmPxaFpSHlkKcpSEZkuyVPlcsQQXYF2GHteZKwynwmBnzS11jGrQlRNULkLYIsDmL0NAbHCk46bhk\/4SdiSClScq58pSQ7EqlpTLFaO9aKdrRk4nbM\/4xRw82bISpT9lapxBatHOck6q72aMzjl02tPbPSHaOXIQuQCHCAlOHDEkAiWe1lcG45xzOLcy1fx1TJi\/nHzICQoLSesapKgLfynfF20dpqxC886bMm6MtgSkKoA1OBDUc69qLMFs5RmBMqWpQNUKT2ioA3KerJzBw6bgtwfeYG30e6QDqF4efNIQoJEsdWiZLlkEKfqyO2oFi51AqziKdnGYhai0tCFEpStaAJagFAgquoMjMoOSQezUqiO3dmS5QSglJnEkryqQMhLHtoYEOHpSpLVNM+XOxBAw6ltLzJW5Y1R8rHSpNNHHAwJ3eG6xZIEuVMAKUZpUzKpSiCcoE4oBIDF8pBG5o0tm7KM1OY9ZLD2X1KyW+pEyStQIuATbLaPNJuDmS2kypuYpSQCAQO2QSeySQXdIN1OKBwD2uwMdPThSh2WhSkAcVKdA\/5pfcx3Rjn89NRqjYxM4oZwO0KDtJaoJb5gqujhZAsBGlgtlS7qkskAkqzFYoHfKo1tu\/Tm9rbVVh5suUMQUzJWcqUXWJkxaMtUAjMEk2JAJe2URhdGV47BzRMKljDGYrOs9WUrSHJWEZiUgAFRLAgX0EZy57OtSVtzCYuTNXLUlJE3LLStCJaQkpKkjOkKzv2gCwLkDeYnIdctCnV20JLvnCMyXIL\/ADA1agoRxbR\/aBjMSlYWqRJn4ApRmQpKJqgpOZcyYEk5qBvldgCaVMYXS3as0YhJw0sBCpSXKUEMsKUhYQp6BkoIys4UDV6bGiwhyA2VNdwzcaIG93bQ3i1KGD5KUZyWfUl5YCqcH5xyczGY9zRYc17IDm7aVpzodxEVTUYtbPlrbLkeujgu\/vdDg10uKxclA7Sk95t3pc93CAh0kw71z9wAA5EVNdfIxzydhYhRqA\/9Sq8teXOlzF2G6KYhZZISaO2ZLgO1jppzhyLa219K5IJYLIL17L1fztXhAmJ6UJ+hJVzA3v8AdvC0AYvopOQCSqXRnBUzPvJpYE8m3wAdkTnbKBvcs3jbyh9La1R0tmAfIl9DUtvZ6i\/jAK+kGIJcLIa1vY7oX7hms9O8kebV0tvECL2bNFWHMKSb7gS\/lD6HsQvbk\/WaRpRhf8v5wMvaaplFTHP9Rbv84Ow\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alt=\"Resultado de imagen de Extinci\u00f3n de los Dinosaurios\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Resultado de imagen de Extinci\u00f3n de los Dinosaurios\" width=\"359\" height=\"201\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Extinci\u00f3n de los Dinosaurios\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Extinci\u00f3n de los Dinosaurios\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Algunas personas argumentan que los dinosaurios no se extinguieron tan r\u00e1pido como parece se\u00f1alar la teor\u00eda de N\u00e9mesis. Las especies fueron declinando lentamente, y no de repente, en una cat\u00e1strofe. Sin embargo, la teor\u00eda de N\u00e9mesis no implica necesariamente una extinci\u00f3n inmediata de la vida, ya que la teor\u00eda implica la existencia de varios impactos, y de distintos tama\u00f1os de cometas, de modo que algunas formas de vida podr\u00edan haber sobrevivido a los primeros golpes, pero no a los que les siguieron m\u00e1s tarde.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00d3rbita inestable<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-0MKbJMn9F2k\/Uo-6BdKXTrI\/AAAAAAAAC3Q\/qEGyNDUpXHo\/s1600\/Buraco+Negro+Sagittarius+A+2.jpg\" alt=\"Imagen relacionada\" \/><\/p>\n<p style=\"text-align: justify;\">Si una estrella se acerca a un objeto masivo tiende a fundirse con \u00e9l<\/p>\n<p style=\"text-align: justify;\">Otros hacen notar que la \u00f3rbita el\u00edptica que se propone para N\u00e9mesis no pod\u00eda mantenerse en el tiempo y que la estrella compa\u00f1era se habr\u00eda apartado para siempre, y hace mucho, del Sistema Solar. Pero los investigadores que han desarrollado la teor\u00eda de N\u00e9mesis han dicho desde el primer momento que su \u00f3rbita no se ha mantenido constante a lo largo del tiempo, y que esta estrella estaba antes m\u00e1s cerca del Sol. Otros objetos gal\u00e1cticos, una estrella errante, quiz\u00e1s, pueden haber producido una distorsi\u00f3n de la \u00f3rbita de N\u00e9mesis, haci\u00e9ndola m\u00e1s amplia y menos estable. Una clara demostraci\u00f3n de que esto es posible y que la \u00f3rbita puede mantenerse por otros mil millones de a\u00f1os m\u00e1s fue publicada por Piet Hut en Nature, vol 311, pp. 636-640 (1984).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Variaci\u00f3n del ritmo estad\u00edstico<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static2.diariovasco.com\/www\/multimedia\/201907\/09\/media\/cortadas\/estructuraalienigena-08062019-kGYG-U80709447777sgG-624x385@Diario%20Vasco.jpg\" alt=\"Resultado de imagen de Variaci\u00f3n del ritmo estad\u00edstico de lA ORBITA DE UNA ESTRELLA\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Otro argumento en contra es que las extinciones, si bien son regulares, han tenido un ritmo que presenta un rango de variaci\u00f3n de unos 4 millones de a\u00f1os, ya que el registro de las extinciones masivas tiene separaciones no absolutamente exactas, que var\u00edan entre los 26 y los 30 millones de a\u00f1os. Sin embargo, este aparente problema en la teor\u00eda se puede explicar por desviaciones breves de la amplia \u00f3rbita de la estrella N\u00e9mesis producidas por encuentros con otras estrellas errantes o con las nubes gal\u00e1cticas.<\/p>\n<p>&nbsp;<\/p>\n<p><strong><span style=\"font-size: large;\">Encontrar a N\u00e9mesis<\/span><\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Resultado de imagen de eNCONTRAR A n\u00c9MESIS LA eSTRELLA ERRANTE\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de eNCONTRAR A n\u00c9MESIS LA eSTRELLA ERRANTE\" \/><\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Resultado de imagen de eNCONTRAR A n\u00c9MESIS LA eSTRELLA ERRANTE\" width=\"322\" height=\"219\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTTyISrE6J_U0L_NWxqy1ueXnNniRZv3mvwHDJe_-PcMUIYlIGy&amp;s\" alt=\"Imagen relacionada\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Muchas estrellas conocidas y registradas podr\u00edan ser N\u00e9mesis, que deber\u00eda ser visible con un peque\u00f1o telescopio e incluso con binoculares. Pr\u00e1cticamente todas las estrellas con las caracter\u00edsticas de la hipot\u00e9tica compa\u00f1era del Sol ya han sido catalogadas, pero se ha medido la distancia de muy pocas de ellas.<br \/>\nLa b\u00fasqueda de N\u00e9mesis se lleva a cabo en el observatorio Leuschner, ubicado en Lafayette, California, Estados Unidos. Se utiliza un telescopio autom\u00e1tico, que fotograf\u00eda campos de estrellas y compara la imagen con una nueva fotograf\u00eda tomada entre dos y seis meses despu\u00e9s. Una estrella cercana que se mueva en la cercan\u00eda mostrar\u00e1 un desplazamiento notable, mientras que las estrellas lejanas quedar\u00e1n casi en el mismo lugar. Lo m\u00e1s probable es que N\u00e9mesis sea una <a href=\"#\" onclick=\"referencia('enana roja',event); return false;\">enana roja<\/a>, con una magnitud entre 7 y 12. Se cree que ser\u00e1 hallada en la constelaci\u00f3n de Hydra.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.ecured.cu\/images\/e\/e7\/Hydra-para-el-observatorio.jpg\" alt=\"Resultado de imagen de LA CONSTELACI\u00d3N DE HIDRA\" width=\"689\" height=\"689\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Parece curioso que no se haya detectado a\u00fan a N\u00e9mesis, pero hay que tener en cuenta que los investigadores que la buscan no tienen los recursos que quisieran. Debido a que el telescopio de Leuschner no es del todo adecuado para este trabajo, han estado trabajando en la construcci\u00f3n de un nuevo proyecto llamado <em>Large Aperture Synoptic Survey<\/em> que, espera Richard Muller, terminar\u00e1 de una vez por todas con la discusi\u00f3n sobre la existencia o no de N\u00e9mesis. &#8220;Si el telescopio funciona, encontraremos N\u00e9mesis o probaremos que no existe. Esto me hace sentir bien&#8221;, dice Muller. &#8220;Si no existe, podemos olvidar esto y buscar otra explicaci\u00f3n&#8221;. Pero agrega: &#8220;Soy optimista: creo que la encontraremos.&#8221;<\/p>\n<p style=\"text-align: right;\"><em>Texto extra\u00eddo de <a href=\"http:\/\/axxon.com.ar\/zap\/c-zapping0061.htm\" target=\"_blank\" rel=\"noopener\">Axxon<\/a><\/em><\/p>\n<p>&nbsp;<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F02%2F08%2Fsi-es-asi-o-no-nosotros-nunca-lo-sabremos%2F&amp;title=Si+es+as%C3%AD+o+no%2C+nosotros%2C+nunca+lo+sabremos.' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2026%2F02%2F08%2Fsi-es-asi-o-no-nosotros-nunca-lo-sabremos%2F&amp;title=Si+es+as%C3%AD+o+no%2C+nosotros%2C+nunca+lo+sabremos.' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/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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Hace mucho tiempo, mucho antes de que nacieran nuestros abuelos, ese sol demon\u00edaco atac\u00f3 a nuestro Sol. Los cometas cayeron sobre la Tierra y un invierno terrible se apoder\u00f3 del mundo. La mayor\u00eda [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[9],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2723"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=2723"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2723\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=2723"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=2723"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=2723"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}