{"id":16062,"date":"2020-11-02T07:50:25","date_gmt":"2020-11-02T06:50:25","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=16062"},"modified":"2020-11-02T07:58:52","modified_gmt":"2020-11-02T06:58:52","slug":"el-universo-la-diversidad-la-belleza-la-vida-4","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/11\/02\/el-universo-la-diversidad-la-belleza-la-vida-4\/","title":{"rendered":"El Universo, la Diversidad, la Belleza, la Vida"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100822_hoag_object_a1515_2146_hubble_space_telescope1.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La galaxia anular de Hoag\u00a0(A1515+2146) es un anillo de materia con estrellas j\u00f3venes y azuladas que rodea a una galaxia esferoidal central sin traza de ninguna barra que conecte ambas,\u00a0aunque como\u00a0tienen el mismo corrimiento al rojo, deben estar a la misma distancia y deben estar relacionados entre s\u00ed. Las teor\u00edas actuales de formaci\u00f3n gal\u00e1ctica permiten la formaci\u00f3n de una galaxia anular siempre y cuando tenga una barra central. Se ha propuesto en el caso del objeto de Hoag\u00a0que dicha barra se ha disuelto. Hay muchas galaxias anulares\u00a0con anillos polares como NGC\u00a06028 (que s\u00ed tiene una barra central) y UGC\u00a06614 (ver m\u00e1s abajo, aunque no son im\u00e1genes tan detalladas como la del Telescopio Espacial <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/03\/21\/%C2%A1%C2%A1galaxias\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>).<\/p>\n<p style=\"text-align: justify;\">Las azuladas estrellas orbitan alrededor del n\u00facleo central de la Galaxia como si de un carrusel c\u00f3smico se tratara. En esa imagen que vemos las estrellas j\u00f3venes emiten radiaci\u00f3n ultravioleta que ioniza el material circundante de las nebulosas de las que surgieron, all\u00e1 en la lejan\u00eda y ocultos por la inmensa infinitud de mundos y otros ex\u00f3ticos objetos que en la imagen captada por el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> no podemos ver.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.letraherido.com\/images\/imagenes%20estrellas\/estrella%20compacta%20de%20neutrones.jpg\" alt=\"\" width=\"368\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Remanente de Supernova<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.madrimasd.org\/gestion2006\/img\/Noticias\/GasesNobles2-UAM.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Imagen de la galaxia compacta azul con formaci\u00f3n estelar IIZw71 y espectro de la regi\u00f3n central con la identificaci\u00f3n de las l\u00edneas de emisi\u00f3n de ne\u00f3n y arg\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:SagDIG.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/4\/48\/SagDIG.jpg\/200px-SagDIG.jpg\" alt=\"\" width=\"200\" height=\"232\" data-file-width=\"689\" data-file-height=\"800\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2f\/Local_Group.JPG\/250px-Local_Group.JPG\" alt=\"Local Group.JPG\" \/><\/a><\/p>\n<div>\n<div><\/div>\n<p><a title=\"Enana Irregular de Sagitario\" href=\"https:\/\/es.wikipedia.org\/wiki\/Enana_Irregular_de_Sagitario\">Enana Irregular de Sagitario<\/a>\u00a0(SagDIG).\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Datos de observaci\u00f3n<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Existen Galaxias con bajo brillo superficial (LSB): <\/strong>Tipo de galaxia cuya densidad de estrellas es tan baja que es dif\u00edcil detectarla frente al fondo del cielo. Se desconoce la proporci\u00f3n de galaxias con bajo brillo superficial en relaci\u00f3n a las galaxias normales, pudiendo representar una parte significativa del universo. Muchas de estas d\u00e9biles galaxias son enanas, situadas particularmente en c\u00famulos de galaxias; algunas son tan masivas como las grandes espirales, por ejemplo, Malin-1.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El Universo de Ayar y el Universo de Hoy : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia con envoltura: <\/strong>Galaxia espiral rodeada por d\u00e9biles arcos o capas de estrellas, situados a \u00e1ngulos rectos con respecto a su eje mayor.\u00a0 Pueden observarse entre una y veinte capas casi conc\u00e9ntricas, aunque incompletas. Se disponen de manera que capas sucesivas puedan aparecer normalmente en lados opuestos de la galaxia. Alrededor del 10% de las el\u00edpticas brillantes presentan envolturas, la mayor\u00eda de ellas en regiones de baja intensidad o densidad de galaxias. No se conoce ninguna espiral con una estructura de capas de ese tipo. Podr\u00edan ser el resultado de una el\u00edptica gigante que se come una compa\u00f1era.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_KPGO9SZqBnU\/TQi6mju2oaI\/AAAAAAAAI8I\/tTZ0GKxuLSg\/s1600\/heic1018a--644x362.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta burbuja, fotografiada y examinada conjuntamente por la NASA y la ESA, entre 2006 y 2010, parece flotar sin actividad, pero lo cierto es que vivi\u00f3 un pasado convulso. Dicha envoltura gaseosa se form\u00f3 despu\u00e9s de una explosi\u00f3n estelar. Se conoce por el nombre de SNR B0509-67.5 y tiene un di\u00e1metro de 23 a\u00f1os luz (cuatro veces la distancia que nos separa de la estrella m\u00e1s cercana: Pr\u00f3xima Centaury).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Galaxia anular polar - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia de anillo polar: <\/strong>Raro tipo de galaxia, casi siempre una galaxia lenticular, que tiene un anillo luminoso de estrellas, gas y polvo orbitando sobre los polos de su disco. Por tanto, los ejes de rotaci\u00f3n del anillo y del disco forman casi un \u00e1ngulo recto. Dicho sistema puede ser el resultado de una colisi\u00f3n, una captura de por maneras, o la uni\u00f3n de una galaxia rica en gas con la galaxia lenticular.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100822_ngc_4650a_polar_ring_galaxy_hubble_space_telescope.png?w=600&amp;h=298\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay un art\u00edculo muy interesante que propone analiza\u00a0en detalle una galaxia con anillo polar y presenta\u00a0una\u00a0explicaci\u00f3n bastante coherente y que a m\u00ed me parece bastante natural. Se tratar\u00eda de galaxias tipo SBa(R) en la que los dos brazos espirales se han unido hasta confundirse en un anillo y el bulbo y la gran barra central han\u00a0evolucionado hasta formar una galaxia de tipo S0 central. La explicaci\u00f3n me gusta porque no alude a colisiones gal\u00e1cticas, para las que uno esperar\u00eda un resultado mucho menos sim\u00e9trico, ni a din\u00e1micas gravitatorias\u00a0ex\u00f3ticas. Por supuesto, queda por clarificar por qu\u00e9 la conexi\u00f3n entre la barra\u00a0central y el anillo se ha perdido.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMVFRUXGBoYFxcXFxUaGhgYGBgXFxcYGBcYHSggGBolHRgaITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGi0lHSUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAM8A8wMBIgACEQEDEQH\/xAAcAAACAwEBAQEAAAAAAAAAAAAAAQIDBAUGBwj\/xAAwEAACAQMCBQMDBAMBAQEAAAAAARECAyEEMQUSQVFhcYHwkaGxBhMiwRQy0eHxQv\/EABcBAQEBAQAAAAAAAAAAAAAAAAABAgP\/xAAaEQEBAQADAQAAAAAAAAAAAAAAARECIVEx\/9oADAMBAAIRAxEAPwD4tTshpBRThEoII8oiTpCCiAibQNARbFJZb5Z\/knEdImcxuVsBDExwQNMtqpiIfz5+SomwBCkGvkAwItjQSAAIFuBQ5EwkKkFJgDBsIIABBTY\/cSLbV+qmmulNRWkqpppeFUqlDamnKWVHbYCtMSBAgGgCAS8\/n+gG\/VAJgQ7TtrCJxJG3sT\/4EPlB0F9FBZTZLBjdHghVSbnaK6rRRkZGDVetrETtmUt8zEdNs+pnqpIK2hkqkEQBFImyMEpIFUKRqQYEX6A4GKOwDjuKRyIKQADKEMQEQxt4X2ECKpIdQoGwAcgibuVcvJ0nmiFvETO+wEH7ghSMBSIlPzAgaso2XsWJlFOxZTURGuzUjbaa6nLtXDZZuGkbuRZ9yH7Kcz2x6+5K053NdqiQOXc08dDNXZO\/cseZM1ekXRZA4VdHUi6fB0r2ma3RRXawKMDQ2XVWyDRKuoNEWyfKRaIItAxgDSYgAKYmOmFMr53wRAbAiiSCBAAMByIu1VFFNUUVuumKf5crpculOpcrb2banrE9SkAQ4EgZQ5CBSMBp+gCYiGHTt7eAn1FTsCZVxZSy+zcgos26qqqaaU6qqmlSlu3U0kvrA6k6W00002muqaw19Sjq2L+Dfbrx5OHp68nSs3PoVl1KLuC22k8fPQ59u6X27pRbXpsPsZL2kwdG1cNVmlSqoThpw9n4cdCWDyl7Tmeu00eo1Og6fPQ5ep0viPoZqONydEp+ZKakdG7ZjKMl2hkxWapES2pCgiqoAkyLKEA2IBgkJMkgGpfbuKC12Xyc80xzcsc1PNMT\/pPNy+YicFTYA1kFl9fn5CBIBiaBBIU0N\/0LIgiS9vqBH3\/ABcpQ1uowt+zhp+g2Kl7Tnb6dpfglW1L5U0pwm5aXRNxnHWEURkkRGgLaa\/n\/AIa9Pfgw0k6Kgjt260+ppt1HGsXoOlYuSpn56G0dOzBrt1Psc\/TXcpdDr2KU10kVFtuqVDK9Rw6c0\/O5osWZNNFDRiq81qtA5\/8ADk6jTNdD3lzT01pycfW8OfbG8kTHjbtpoz1Unf1WjOZesjFjnwRZortlDAg0JkoIsKCdD8L39slZJMCVMTvHt4lf8IsnarSqTdKqSabpfNFSxh8rTh7YaeSDq8JeM4+rAIGiJOtJPDnCfVQ2paz2bjtjAEQCQkAkDXqabP7dp26q3caq\/dVVKVNLVX8ORp\/yTphuepkYB7\/YQ2IApCQpAASBDCACljRGCT\/+lFlFcGzTXjBBOioujvWr20HX0Wq2R5fT34e7Onp72xUe00NSZ6XQaKitZ37ng+Hatyev4PrdjNhrZf4MuaKaqfT\/AIYbvD96X9O56yjT8ylZ6+fYy39PLeGuz6+JJivn\/E+EtZSlRsed1uhiex9dq4fzKcbZnZnm+O\/p\/l\/lSnDy\/A0x8wu2Gp6\/PJhuW4PWa\/QZcHD1OnNYy49SgizVctGZozjSAIYbgDCAQ6QIjgEEgEgJDASQ0DAKKp6AAgmGltmfSfplAOnYEBJrbf52IgxwBEGxx7hAANMUAmBbRUbbF451JbbrLqPQaTVHoeG6\/KyeKsXjs8Or5nHNTTHM5qwsUzEpS2+WEu78liPrv6a4zDSbw\/7PcvQ27lCqpiY+58J4NxLKPpP6d\/UGOVvAvFZXrLXB8Zj0Zj4jwZpSkql26e67HS0fFKXhv0OhXcXLO6M40+SfqD9OpS6Vu5iNjwXFOGtM\/Q2q0NN1fxcd0fO\/1V+n3RU0lKiZ9SS4tmvj2q0hyrtk9rxDQtNyjz+r0sbI39YcK5SR6HQp09LqSqqdNOZqVPNGG1\/GVOYXuYmvncmKgR9CTE2QECBiQDgaAEAIcEUiQVB0jBgVFmntupqmlS3spS6Tu8CT+5FKUSUf8ICQgIAgGxDIgSSUOXDxCzL\/AKx57iYEv3XyqjpPNst2o\/23iOkwVER8xGQkC+3UatPe8nPTLVc8Ru59YjHjP1A72l1UM9HwzirUZPDWrxv0+qNwfYeDcfmKatvx6Hq7PE6lThyj4jw\/ijUJvY9hwfj\/AEbx8yLPB7d8Uh\/EW63ilN2jlfZr17Hn6r9NSn7\/ADqU\/udnjszNjUYuL8L3mh4hzDx2fo\/7PF6\/QtTg+hV1ymt8dH+TgarTUuRCvDWGrdauVW6LqUzRXLpcprMNPEyvKRw71o9bxLS8uxxL9hFZcSqmCto237UGaCLFTETYvBBEaAAHVTHyekg2IEwD6fcQ58AA6dkNsjTsMACQliIJcuJjExPSXMKe+H9GRYmwRQ2xiquNpJwkpiEk85y0pq95EAxNikAHSNMjIAW01F9u987GVDksHUsamDtaLiEbykeVt3Tba1EG5Ur6Hw3jMQdx6p10ctNX8U+bl8xE\/SD5hpNbGD0PD+KulqGLB6H\/ACKqc5+eSirVLPzJY9VRcpnar1w\/JzdXaaJhqnXQ3Pz3OLqaDoVXO+xTXRKmeu2fGfnYmFrkXLVDcXHUqYeaEm5h8uG0o5onx5OVetnevWcmHUWAONVSRqNV+2Z66WRVYSSayRggSGgYACYBHz4gGrgpeAkVOwBDZFsYgHIgBPeV6Z2crPnEr3KpMkoh4zKhzhLM4jPTr084jImA2OpQ2uvhpr6rDEJhDGICBoBSEgSksorIOiEqsQ5\/\/SnEb0zK3xO+SMlGu1eN+l1bXU46qL9LqOWqmqE4ezUp+q6o3o9PpOIeTtafifMoqcnhaNRme\/8AfQ6Gk1ncqPT6i0nLRidLRXp9bBrpaq7GaMtwxXKNzqXLMbZMOotwBy9Xa8HPu0dzr3KDn3qCYMNSE0XXaI+MoZFRaGAgFAxqABqKGxUkrd2qmeVtcy5X5ThtPxhfQKi0AmwkAYmAAAAAAAAAJAIYQ2AoHVHQACRwIAkciBAWU1GmzVgxI9BTxy3\/AIS03+Pb51ddf72edpr\/AF9J\/COnHMSs1vUHR02rPPU3TTY1DRKY9Ra1U+Arh77HCtamDVb1WMkwW36MmK\/T8Zt\/dT+IzXOpBl1ulqoqdNdMVRS4cbVUqpbd00zn10nRrp6fPmTNqUntSlCSxOY6uW8sKyCZKog0RU1U13ArkAdhLCCRJYAAEMIAQDFAAOQFAEk1Dx79iLHAoAQ2EAECGIcAeg\/S9GidOo\/y3cVX7TdnkSzXKhOehwbkTifcgmBu8tmGABAYE6KonbaMpPf12fkSIsnz4iFvPNmdljeI9upQky23UUSWUVAabd5pynHpgtovepjpY1UB0ab31LVfObbey89S11qFDbqlzjEYiHOevQDXXUUXPX54IK4RdUlRXcp+fkqgtbwVsjSICYEMKkAWw43fb5\/QUgJTiIW8+fmfsRCBiJyEARGEDSAiLqTIVbgBEYgiSiOsyvSMz77fciAATt8ueadv4xH+0reekT9iLYgAAAABsACQAlSRJUgSkBAFSY1UJvb5Ofn0EgLEOmoqTJIofN0ExNhIBHj8gHMIg\/\/Z\" alt=\"Disco gal\u00e1ctico - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Hay Galaxias de disco: <\/strong>Tipo de galaxia cuya estructura principal es un delgado disco de estrellas con \u00f3rbitas aproximadamente circulares alrededor de su centro, y cuya emisi\u00f3n de luz t\u00edpicamente disminuye exponencialmente con el radio. El t\u00e9rmino se aplica a todos los tipos de galaxias que no sean el\u00edpticas, esferoidales enanas o algunas galaxias peculiares. El disco de las galaxias lenticulares contiene muy poco material interestelar, mientras que los discos de las galaxias espirales e irregulares contienen cantidades considerables de gas y polvo adem\u00e1s de estrellas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Galaxy NGC 3621 | Espacio y astronom\u00eda, Im\u00e1genes del universo, Telescopio  espacial hubble\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>\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\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 La brillante galaxia NGC 3621<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia de tipo tard\u00edo:<\/strong> Galaxia espiral o irregular. El nombre proviene de la posici\u00f3n convencional de estas galaxias en el diagrama diapas\u00f3n de los tipos de galaxias. Por razones similares, una galaxia espiral Sc o Sd pueden ser denominadas espiral del tipo tard\u00edo, en contraposici\u00f3n a una espiral Sa o Sb de tipo temprano.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Descubren estrellas desbocadas en una galaxia monstruosa del universo  temprano\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia de tipo temprano: <\/strong>Galaxia el\u00edptica o lenticular: una sin brazos espirales. El hombre proviene de la posici\u00f3n de las galaxias en el diagrama diapas\u00f3n de las formas de las galaxias. Por razones similares, una galaxia Sa podr\u00eda ser referida como una espiral de tipo temprano, en contraposici\u00f3n a una espiral Sc o Sd de tipo tard\u00edo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-p6qZm8aYNkI\/WdPQcKNskFI\/AAAAAAAAAXU\/RpwMloS-kC4d3se2UmE0RwwS6Fo-8ukrwCLcBGAs\/s1600\/sag2mw.jpg\" alt=\"Enana El\u00edptica de Sagitario\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se podr\u00eda continuar explicando lo que es una galaxia el\u00edptica, enana, compacta azul, esferoidal enana, espiral (como la V\u00eda L\u00e1ctea), espiral en\u00e9sima, espiral barrada, interaccionante, irregular, lenticular, peculiar, starburst, primordiales\u2026 etc, sin embargo, creo que ya se ha dejado constancia aqu\u00ed de los datos necesarios para el que lector tenga una idea de lo que es una galaxia. As\u00ed que decido finalizar el apartado de galaxias, reflejando un cuadro del Grupo Local de galaxias en el que est\u00e1 situada la nuestra.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.letraherido.com\/images\/imagenes%20estrellas\/binarias%201.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En todas estas galaxias que arriba podemos contemplar, existen estrellas binarias de cuyo estudio obtenemos datos fascinantes y podemos llegar a conocer mejor la din\u00e1mica del Universo. Ejemplo de una estrella binaria, donde dos cuerpos con masa similar orbitan alrededor de un centro de masa en \u00f3rbitas el\u00edpticas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.letraherido.com\/images\/imagenes%20estrellas\/binarias%202.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ejemplo de una estrella binaria, en donde dos cuerpos con una peque\u00f1a diferencia de masa orbitan alrededor de un centro de masa.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.letraherido.com\/images\/imagenes%20estrellas\/binaria%20eclipsante.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Binarias astrom\u00e9tricas: En este tipo de sistemas dobles s\u00f3lo es visible un componente de la estrella. Se detectan que son binarias gracias al \u201ctir\u00f3n\u201d gravitatorio ejercido por su compa\u00f1era invisible. Esto produce un movimiento oscilatorio respecto al fondo de estrellas fijas que puede ser medido por t\u00e9cnicas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/03\/21\/%C2%A1%C2%A1galaxias\/#\"><a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a><\/a> si est\u00e1 lo suficientemente cerca, ya que este tipo de c\u00e1lculos se realiza en estrellas aproximadamente entre los 10 parsecs, a distancias menores el \u00e1ngulo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/03\/21\/%C2%A1%C2%A1galaxias\/#\"><a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a><\/a> no existe o es tan peque\u00f1o, que los c\u00e1lculos no se pueden realizar. Como las binarias visuales, las astrom\u00e9tricas requieren prolongados per\u00edodos de observaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/0\/00\/Universe_expansion_es.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Hemos creado modelos del origen del Universo que est\u00e1n muy extendidos al coincidir sus predicciones con la observaci\u00f3n. As\u00ed de momento hemos aceptado que en su inicio el Universo era algo extremadamente denso y de infinita energ\u00eda que, al explosionar, se expandi\u00f3 y de la radiaci\u00f3n intensa se paso la era de las part\u00edculas y m\u00e1s tarde, al enfriarse paulatinamente, a la de la materia para que comenzara, millones de a\u00f1os m\u00e1s tarde, a formarse las primeras estrellas. Se liberaron los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> y el Universo se hizo transparente, es decir, se hizo la luz.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la radiaci\u00f3n de fondo de microondas? | Conexi\u00f3n causal\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La Radiaci\u00f3n del fondo de microondas ha venido a corroborar tal teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.\u00a0 la densidad y temperatura de la materia y la radiaci\u00f3n en el Universo decrecieron continuamente a medida que el Universo se expand\u00eda. Esta expansi\u00f3n puede continuar para siempre o puede un d\u00eda invertirse en un estado de contracci\u00f3n, volviendo a pasar por condiciones de densidad y temperaturas cada vez mayores hasta llegar al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a><\/a> en un tiempo finito de nuestro futuro. Este escenario evolutivo tiene la caracter\u00edstica clave de que las condiciones f\u00edsicas en el pasado del Universo no eran las mismas que las actuales o las futuras. Hubo \u00e9pocas en que la vida no pod\u00eda existir porque hab\u00eda demasiado calor para los \u00e1tomos; hubo \u00e9pocas previas a las estrellas y habr\u00e1 un tiempo en el que todas las estrellas hayan muerto. En este escenario hay un intervalo preferido de la historia c\u00f3smica durante el que es m\u00e1s probable que los observadores evolucionen por primera vez y hagan sus observaciones del Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-PjrWdqTYdKw\/Ts0cyDoemcI\/AAAAAAAAHfI\/TxAlPjfSv9M\/s1600\/alma_guisard_rec.jpg\" alt=\"http:\/\/2.bp.blogspot.com\/-PjrWdqTYdKw\/Ts0cyDoemcI\/AAAAAAAAHfI\/TxAlPjfSv9M\/s1600\/alma_guisard_rec.jpg\" width=\"982\" height=\"625\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todo eso, si es que realmente fue as\u00ed, tambi\u00e9n implicaba que hubo un comienzo para Universo, un tiempo pasado antes del cu\u00e1l \u00e9ste (el propio tiempo) no exist\u00eda, pero no dec\u00eda nada al respecto de el por qu\u00e9 o al d\u00f3nde de este comienzo. Todo quedaba oculto en el m\u00e1s profundo de los misterios y, nadie ha podido llegar a ese tiempo que marca la frontera que est\u00e1 situada en esa fracci\u00f3n de segundo, m\u00e1s all\u00e1 del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>, en el cual los cosm\u00f3logos, para tapar su ignorancia, han puesto una <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a> lo mismo que ahora han colocado la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> para explicar la expansi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/astrojem.com\/imagenes_voltaire\/cumuloglobularNGC6397.jpg\" alt=\"Universo\" width=\"675\" height=\"403\" \/><\/p>\n<p style=\"text-align: justify;\">El Universo estacionario sostiene que el Universo nunca tuvo un origen, sino que siempre existi\u00f3 de la misma manera como lo conocemos hoy.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El escenario alternativo creado por Bondi, Gold y Hoyle estaba motivado en parte por un deseo de evitar la necesidad de un principio (o un posible final) del Universo. Su otro objetivo era crear un escenario cosmol\u00f3gico que pareciera de promedio siempre el mismo, de modo que no hubiera instantes privilegiados en la historia c\u00f3smica.<\/p>\n<p style=\"text-align: justify;\">El gr\u00e1fico de abajo indica la velocidad de alejamiento de las galaxias en funci\u00f3n de sus distancias. La pendiente de la recta de \u201cLa constante de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>\u201d<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.astroclubmarsan.net\/nvxsite\/images\/hubble\/cste%20hubble.jpg\" alt=\"\" width=\"528\" height=\"348\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\" align=\"justify\">Horizontalmente: la medida de la distancia es proporcionada por la luminosidad de las galaxias m\u00e1s brillantes de diferentes grupos. Verticalmente: velocidades en Km. por segundo. Las diferentes curvas describen la relaci\u00f3n velocidad distancia en funci\u00f3n de la densidad supuesta del universo (en unidades de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>). Cuanto m\u00e1s denso es el universo, tanto m\u00e1s a la izquierda se sit\u00faa la curva en el dibujo. La comparaci\u00f3n con los puntos observados muestra que la densidad real es tres veces inferior a la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>. La cuirva m\u00e1s baja es la esperada en un universo estacionario.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">Claro que dicho escenario, al principio parece imposible de conseguir. Despu\u00e9s de todo, el Universo se est\u00e1 expandiendo. Est\u00e1 cambiando, de modo que, \u00bfc\u00f3mo puede hacerse invariable? La visi\u00f3n de Hoyle era la de un r\u00edo que fluye constantemente, siempre en movimiento pero siempre igual. Para que el universo presente la misma densidad media de materia y el mismo ritmo de expansi\u00f3n, independientemente de cu\u00e1ndo sea observado, la densidad deber\u00eda ser constante.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Por qu\u00e9 se expande el Universo?\" \/><img decoding=\"async\" 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\" alt=\"El fluido oscuro del universo | El HuffPost\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" 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\" alt=\"Estrella - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"As\u00ed evolucion\u00f3 el Universo durante 13.000 millones de a\u00f1os | Ciencia | EL  MUNDO\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Una especie de &#8220;Sustancia C\u00f3smica&#8221; que es la semilla de la materia<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\u00c9l propuso que, en lugar de nacer en un instante pasado, la materia del universo se creaba continuamente a un ritmo que compensaba exactamente la tendencia a que la densidad sea diluida por la expansi\u00f3n. Este mecanismo de \u201ccreaci\u00f3n continua\u201d s\u00f3lo ten\u00eda que ocurrir muy lentamente para conseguir una densidad constante; s\u00f3lo se requer\u00eda aproximadamente un \u00e1tomo por metro c\u00fabico cada diez mil millones de a\u00f1os y ning\u00fan experimento ni observaci\u00f3n astron\u00f3mica ser\u00eda capaz de detectar un efecto tan peque\u00f1o.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"2-teor\u00eda del estado estacionario - Explorando el conocimiento\" \/><img decoding=\"async\" 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\" alt=\"\u25b7 \u00bfQue es la teor\u00eda del estado estacionario?\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" 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\" alt=\"Teoria De Estado Estacionario by Marcus Coleman\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teoria del Estado Estacionario - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">Esta teor\u00eda del \u201cestado estacionario\u201d del Universo hac\u00eda predicciones muy precisas. El Universo parec\u00eda el mismo de promedio en todo momento. No hab\u00eda hitos especiales en la historia c\u00f3smica: Ning\u00fan \u201cprincipio\u201d,\u00a0 ning\u00fan \u201cfinal&#8221;, ning\u00fan momento en que empezaran a formarse las estrellas o en el que la vida se hiciera posible por primera vez en el Universo. Claro que, finalmente, esta teor\u00eda qued\u00f3 descartada por una serie de observaciones iniciadas a mediados de la d\u00e9cada de 1950 que mostraba en primer lugar que la poblaci\u00f3n de galaxias que eran emisores profusos de radioondas variaba significativamente a medida que el Universo envejec\u00eda.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.abc.es\/Media\/201007\/05\/planck_universo--478x270.JPG\" alt=\"universo nasa 2010\" width=\"478\" height=\"270\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">La culminaci\u00f3n de todo aquello lleg\u00f3 cuando en el a\u00f1o 1965 se descubri\u00f3 la radiaci\u00f3n t\u00e9rmica residual del comienzo caliente predicho por los modelos del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>. Esta radiaci\u00f3n de fondo de microondas no ten\u00eda lugar en el Universo en estado estacionario. Durante veinte a\u00f1os los astr\u00f3nomos trataron de encontrar pruebas que dijeran si realmente el universo estaba realmente en el estado estacionario que propusieron Bondi, Gold y Hoyle.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">Un sencillo argumento antr\u00f3pico podr\u00eda haber demostrado lo poco posible que ser\u00eda ese estado de cosas. Si uno mide el ritmo de expansi\u00f3n del Universo, da un tiempo durante el que el Universo parece haber estado expandi\u00e9ndose. En un Universo <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a> \u00e9ste es realmente el tiempo transcurrido desde que empez\u00f3 la expansi\u00f3n: la edad del Universo. En la teor\u00eda del estado estacionario no hay principio y el ritmo de expansi\u00f3n es tan s\u00f3lo el ritmo de expansi\u00f3n y nada m\u00e1s.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.amazings.com\/ciencia\/imagenes2\/9266_web.jpg\" alt=\"Foto: Dr. Naoki Yoshida, Nagoya University, Jap\u00f3n, v\u00eda Science-AAAS\" width=\"250\" height=\"251\" align=\"left\" border=\"0\" hspace=\"10\" vspace=\"10\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">La simulaci\u00f3n por ordenador pone ante nuestros ojos la formaci\u00f3n de aquellas primeras estrellas que, no comenzaron a brillar en la secuencia principal hasta pasados 400 millones de a\u00f1os despu\u00e9s del comienzo del Tiempo.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">Las primeras estrellas se formaron millones de a\u00f1os despu\u00e9s del (supuesto) big bang. Eran enormes, pesadas, y muy calientes. Brillaron con furia, vivieron r\u00e1pido y murieron j\u00f3venes. Fueron las responsables de la creaci\u00f3n de los primeros <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> en el Universo y tambi\u00e9n, de la creaci\u00f3n de los primeros elementos pesados y m\u00e1s complejos que el hidr\u00f3geno y el Helio.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">En una teor\u00eda del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, el hecho de que la edad de expansi\u00f3n sea s\u00f3lo ligeramente mayor que la edad de las estrellas es una situaci\u00f3n natural. Las estrellas se formaron en nuestro pasado y por ello deber\u00edamos esperar encontrarnos en la escena c\u00f3smica una vez formadas, dado que, los elementos necesarios para la vida, se forjaron en los hornos nucleares de las estrellas calientes que fusionaron aquella primera materia m\u00e1s simple en otras m\u00e1s complejas.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ194W04Ar9ze5jHyXOTZswnyoSnuUgn720uA&amp;usqp=CAU\" alt=\"Estrellas de carbono - Cielos Boreales\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBw8QEA8QEA8PDxANEA8NDw8PDw8NDg0NFREWFhURFRUYHSggGBolGxUVITEhJSkrLi4uFx8zODMtNyg5LisBCgoKDg0OGhAQGisdHR0rKy0tLS0tLS0tLS0tLS0tLS0tLSstLS0rLS0tNy0tLS0tKy03Ky0tLS0rKysrLSs3K\/\/AABEIALgBEgMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAAAwECBAUGB\/\/EADAQAAMAAgEDAwIFBAEFAAAAAAABAgMRBBIhMQVBUWGBEyJxkaEUMrHBQgYjQ+Hx\/8QAGQEAAwEBAQAAAAAAAAAAAAAAAAIDBAEF\/8QAIBEBAQEAAgMBAQEBAQAAAAAAAAECAxEEITESQRNRIv\/aAAwDAQACEQMRAD8A+GgAAAAAAAASAQBIAABKRKRzs0iNEpFtEqTnZ5kJFpkEhsSLatjHdEoloZOMdi4zfsTumnPHb6ZlJHSdBcKvglcCvg5+4p\/hr\/jB0hOM6H9K\/gq8DXsc\/cU\/wv8AWC4FuTbeNinjGmkd8N7+MrQto1ZJFOR5WbfGQ0VY6kKaHlZtZ6QQSQMmAAAAAAAAAAAAAAAAAAAAAACQAACyQKRko5apjPaEidFlJOhO15hTReS849mnDxt6FulMcVvwice\/Y1cfittHT4XpuzZjiMb8ba+PBK8jbx+N17pHF9Ldex3OD6JKW6aWvnSOf\/W37fl\/QZjyU\/Lb+5DVr0OP8Z+R154GBf3XH77B8fjv\/wAk\/HhmHHc++xdeX0+CTR\/p\/wAjbk9Nwv8AtuH9xL9FVeP4M17COTU\/201+jG6onLn+xn5fpHT214OTl4bT8Ho59Sr\/AJpWvHww\/Bx5NufL9n2Y0tiW843fTyGbCZrg9DzuC0\/ByORgaL428\/m4evjnUhVI02hNI0SvM3kpoqxjRVj9s2sqAAHSAAAAAAAAAAAAAAAAAkAgsiCUDsXkZJSUOiSdaePPa8STOMZCNnE43U0Suum\/HD+iuNx234O1xOGpXU\/b+RmDidHdoZkvq\/0iG99t3HwzM9k3kfhdkUSGdAzHAnZ\/zajHjHwtFoxjVjEulsY9KaLzJeoLzBztT8kXIip2a7RTpCUussjxkd13Xk2dCYvLj0N2W469pxchVqcn6dXv9xfP9PWm5S17GepfsaOLydflrvL\/AIOlll9aeW5nGafgxVB671Lhp91\/9PO8nDpmnj3287yfG\/N7c+pFUjRciaRoleXyZLILMhjs9QAADgAAAAAAAAAAAJIAAlF5RVIZAtUxO15k0Y0UxouSvtvxnr21cfFt9j1HpPCWt+y7s4HpU\/mWz1X43TCla793+nwZeW349jw5OuyeZW2+2teF9DJ0j29tkqNkZWiz9EzBeJNcYGk2tfH1KziOfp2caIk0RBEwxkyJarnPSOgnRZIlSHZvyVWMo4Nba14FUHblyz9ArMh7fcVmQ0qep6YKLZJ2trX5dF7j6FE3P38\/UdCxbDe1018djkeocbTejpK+42461vt2KZvRNZm508lmjRlpHX5+DuznZY0asa7eT5HDc1kaKaHUhbRaV5289KkEsgZIAAAAAAAAAAAABIBaRsoXA2EJWjjh0GjFO2IhG3BJDVelw57+up6dx+\/8nRbE8N6n7DJMm73XrcWZmel0mOgpDHSTtWkMkZE9yuNGnHIna8hmLF9CXCTGrwRUa2L2p0z1JaJdPSXf9ipKrT2vbuHZUV29jNko258yta8b7799kZcP\/bl9OteXvu0E11J2SztzqYtD6kqpKdksItCM0r29\/wCDbkky1I0qWoS439Gv8D+LO9z8\/wCSrg0cbs0\/hpne+hjEt9uJ6rjab7HAynt\/+ocUvbXfaPHZ57mni12w+dw\/nTFSFtGmpE0jTK8beOiGVL0ipSMmoCAA6UAAAAAAASgRBKALyNgVI3GJWnjacR0OEttHPxs6XA8oz8nx63jfXdcpJaF7NLj8q\/RiXJkvuvVuV8Zqgz4zVjJ1TJsMfiyd033+UJmNjZnROrT6flz7fwvp8F5ezN0l09HDmOBbB5NkbOu0i3oZGV6fnutefBS0Vlgko9ldDWi\/4Z3vpz8kuRFQb+jRnyyNK5csynuXhlbehaoaknqmer2nC+dHk+THc9RzKXR9meb5ddy\/F6ZvK9+651ibRoyGa2a8vD5iaKMvRRlo8\/f1AAB0gAAAAAAACUQSgC8joEwh0CVq4j8Z1fT14\/U5mGTq8NmXlvp7Ph59913ab0v9CuobHef0FOTJ\/Xq69HwPhmbGzRjQtdy042MdC8clqkmtDZpaBoSiyoDfwUmg6i1C6Bypb2LTAvjjYFErZploU40UumEd+GVSZlyoZFC8tDQuqzZELLWxeyiHanqX9v2Z5nP5+56H1J9vsebzPuaOKMPl69wnIxFsZbE0zVl5HJrsqirL0UZWMOgQAHSAAAAAAAAJRBIAyGNkRI2GJpp4q2YqOjgo5EM24LM3Jnt6\/i8vX16n0yupNfQMs6Zg9K5GqR1+RKfdeH\/kx69V7OetY7jNjNMMzIfDFoy1wW6hOO+zXyXJrxYKZUmkDq3X2KXQuiTpbV0XxVoTsmWDjoJpoy5exKyaQrJezhrfSFQvIRTF3Y8SpOQovqMZXkflnfyPKT8\/1zvUM2\/H1OHlR0OSzn5masTp5nk3tmpimMsVTNMePyUumVJZUpGTVAAB0oAAAAAAAAAkAExkMWWhnLD4vVaIY+LM0st1ErG7j5OnS4+bTPTemchVPS\/f90zx2Kjr+n8rpM3Lj09fw+fv67ddnpkzRScyvv7kGWzp6Esvxrih0sx46HRYli2a06LIpFFuoU5dIsg0VpgWpckaK\/iFkzritMW6GUIqhoWpdCboreQjGuoaRPvv0nq92Y\/UOWn9uxo519C0v3OBycm9lcZ7Q5uS4nRWfJ38mSqLWxFs2Zy8Xm5aLoTTJbKMtI8\/eu0EEsgZAAAAAAAAAAAAAAAASmQAAyaGSxKLyxbFsbaYo1Yr0YYodNkdZehxcvTt8Hk6Z2lHXKaff4PK4L0dXicxpruZOTD2\/F5M3P8A6dLwMx2VjNNrv2fz8lNNEOmyzr3Gqb2NmzJjY5ULYbPwxZA6k99\/CENlXkCRy0wl2Ui5996+hHIc\/wDHegJ2q8hS7Fuit0l3f\/spMpXUSltjbzKFtefn\/Rz83MS8GLLyurZScfZJzTJnL5XVs5mWwy0Zrs04x08vyPItvsWxVMmqF0y8jzOTatMqyWQOy6qAADpQAAAAAAAAAAAAAAAASABKZAA7L0YqGwzOmXmhbFsb9tsXofGY56sZFkdYb+PyOnY4\/Ia9zo4eV47+Dz2PIPx59Mz643q8HlSTqvVYORD2n+5qjFL\/AOX7nkly9eDZi57+SGuKvR4vJ49eq7mTH9UKeJ\/Q5f8AXN+5WvUHvyExXN8nH26v4SS70kUeSFvbb14OPm57fuZ\/6hv38jTjqGufMvUdPPy17HM5PJZNV2MWSy+Msnkb9CsjKOxVUVdFpl5muVe6E0wdC3Q8jNycnaaYpslsgpIy612A2QB0gAAAAAAAAAAAAAAAAAAAAAAJRAAEkoAASrJllQALVc2mTY6aACeo2ceqsrGxmIASyL55NRf8VlHkADnUW1ya6Q8oLIAHeon\/AKVOTOZ6oAO5zIny8mr9LqijogCsjHrVVdFWyAGZ9WggAOlAAAAAAAAAAAAAAB\/\/2Q==\" alt=\"Estrellas de Carbono | Mundo Secreto Amino\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">Se necesita mucho tiempo para que las estrellas fabriquen Carbono a partir de gases inertes como el Hidr\u00f3geno y el Helio. Pero no basta con el tiempo. La reacci\u00f3n nuclear espec\u00edfica que se necesita para hacer Carbono es una reacci\u00f3n bastante improbable. Requiere que se junten tres n\u00facleos de Helio para fusionarse en un \u00fanico n\u00facleo de Carbono. Los n\u00facleos de Helio se llaman <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a>, y esta reacci\u00f3n clave para formar Carbono ha sido bautizada como el proceso \u201ctriple alfa\u201d.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/5d\/Triple-Alpha_Process.svg\/350px-Triple-Alpha_Process.svg.png\" alt=\"Diagrama del proceso triple-\u03b1\" width=\"350\" height=\"233\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">Precisamente fue Fred Hoyle el que descubri\u00f3 todo aquel complejo proceso de fabricaci\u00f3n de Carbono en las estrellas. \u00c9l se uni\u00f3 a un grupo de investigadores que estaban trabajando sobre la cuesti\u00f3n de la relativa abundancia de elementos en las superficies de las estrellas. En conjunto, estructuraron un exhaustivo estudio de los elementos que se acumulan en los n\u00facleos estelares. En un denso trabajo que publicaron en Octubre de 1957 en Review of Modem Physics, bajo el t\u00edtulo de \u201cS\u00edntesis de los elementos de las estrellas\u201d, lograron explicar la abundancia de pr\u00e1cticamente todos los is\u00f3topos de los elementos desde el Hidr\u00f3geno hasta el Uranio.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-IN2Qri7IUSg\/TyUpQySdUqI\/AAAAAAAAAyg\/ampELovJApU\/s1600\/Abundancia+relativa+de+elementos+en+el+universo.gif\" alt=\"Formaci\u00f3n de elementos : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">Descubrieron que las estrellas, en la medida que van gastando su combustible nuclear, transmutan el Hidr\u00f3geno en Helio; el Helio a Carbono y Ox\u00edgeno; y as\u00ed sucesivamente, subiendo hasta llegar hasta los m\u00e1s pesados de la Tabla Peri\u00f3dica. En las explosiones de las supernovas se crean mucho de los elementos m\u00e1s pesados, incluidos el platino, el oro y el uranio. El trabajo que fue un inmenso logro cient\u00edfico, no s\u00f3lo explic\u00f3 la s\u00edntesis de todos los elementos m\u00e1s all\u00e1 del Hidr\u00f3geno, sino que predijo su formaci\u00f3n exactamente en las mismas proporciones que ocurr\u00edan en el Universo. Pero qued\u00f3 por explicar la cuesti\u00f3n del Hidr\u00f3geno: C\u00f3mo se genera el combustible inicial de las estrellas.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/media.tumblr.com\/tumblr_m7ha3mlFNs1r65i8n.jpg\" alt=\"\" width=\"500\" height=\"334\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">As\u00ed, en las estrellas podemos encontrar muchas respuestas de c\u00f3mo se forman los elementos que conocemos. Primero fue en el hipot\u00e9tico <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> donde se formaron los elementos m\u00e1s simples: El Hidr\u00f3geno (que nunca hemos podido llegar a saber c\u00f3mo se form\u00f3), Helio y Litio. Pasados muchos millones de a\u00f1os se formaron las primeras estrellas y, en ellas, se formaron elementos m\u00e1s complejos como el Carbono, Nitr\u00f3geno y Ox\u00edgeno. Los elementos m\u00e1s pesados se tuvieron que formar en temperaturas mucho m\u00e1s altas, en presencia de energ\u00edas inmensas como las explosiones de las estrellas moribundas que, a medida que se van acercando a su final forman materiales como: Sodio, Magnesio, Aluminio, Silicio, Azufre, Cloro, Arg\u00f3n, Potasio, Titanio, Hierro, Cobalto, Niquel, Cobre, Cinc, Plomo, Torio\u2026Uranio. La evoluci\u00f3n c\u00f3smica de los elementos supone la formaci\u00f3n de n\u00facleos\u00a0 simples \u00bfen el big bang? y la posterior fusi\u00f3n de estos n\u00facleos ligeros para formar n\u00facleos m\u00e1s pesados y complejos en el interior de las estrellas y en la transici\u00f3n de fase de las explosiones supernovas.\u00a0 Abajo un gr\u00e1fico de la Necleos\u00edntesis estelar.<\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/4.bp.blogspot.com\/-E92K4Mda2Uo\/TbwBX8kvV6I\/AAAAAAAAAHM\/xWiWd9YY8dM\/s1600\/diagrama-hr1.jpg\" alt=\"\" width=\"449\" height=\"475\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\">Estaba explicando el <strong>proceso triple alfa<\/strong> que es el proceso por el cual tres n\u00facleos de helio\u00a0 (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a>) se transforman en un n\u00facleo\u00a0 de carbono. Esta reacci\u00f3n nuclear de fusi\u00f3n s\u00f3lo ocurre a velocidades apreciables a temperaturas por encima de 100 000 000 kelvin y en n\u00facleos estelares con una gran abundancia de helio. Por tanto, este proceso s\u00f3lo es posible en las estrllas m\u00e1s viejas, donde el helio producido por las cadenas <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>&#8211;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y el ciclo CNO se ha acumulado en el n\u00facleo. Cuando todo el hidr\u00f3geno presente se ha consumido, el n\u00facleo se colapsa hasta que se alcanzan las temperaturas necesarias para iniciar la fusi\u00f3n de helio.<\/p>\n<p style=\"text-align: justify;\">\n<dl>\n<dd><sup>4<\/sup><a title=\"Helio\" href=\"http:\/\/es.wikipedia.org\/wiki\/Helio\">He<\/a> + <sup>4<\/sup>He \u2194 <sup>8<\/sup><a title=\"Berilio\" href=\"http:\/\/es.wikipedia.org\/wiki\/Berilio\">Be<\/a><\/dd>\n<dd><\/dd>\n<\/dl>\n<p style=\"text-align: justify;\" align=\"justify\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/5d\/Triple-Alpha_Process.svg\/350px-Triple-Alpha_Process.svg.png\" alt=\"Diagrama del proceso triple-\u03b1\" width=\"350\" height=\"233\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"justify\"><sup>8<\/sup>Be + <sup>4<\/sup>He \u2194 <sup>12<\/sup><a title=\"Carbono\" href=\"http:\/\/es.wikipedia.org\/wiki\/Carbono\">C<\/a><\/p>\n<p style=\"text-align: justify;\" align=\"justify\">\n<p style=\"text-align: justify;\">Las estrellas que son unas ocho veces m\u00e1s masivas que el Sol representan s\u00f3lo una fracci\u00f3n muy peque\u00f1a de las estrellas en una galaxia espiral t\u00edpica. A pesar de su escasez, estas estrellas juegan un papel importante en la creaci\u00f3n de \u00e1tomos complejos y su dispersi\u00f3n en el espacio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"BLOGGER_PHOTO_ID_5475190324903397922\" src=\"http:\/\/2.bp.blogspot.com\/_oMNSZ3--g9A\/S_vIl3mFyiI\/AAAAAAAAERA\/79AWqCaP24g\/s400\/al26cyg_integral.jpg\" alt=\"\" width=\"400\" height=\"283\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Elementos necesarios como carbono, ox\u00edgeno, nitr\u00f3geno, y otros \u00fatiles, como el hierro y el aluminio. Elementos como este \u00faltimo, que se cocinan en estas estrellas masivas en la profundidad de sus n\u00facleos estelares, puede ser gradualmente dragado hasta la superficie estelar y hacia el exterior a trav\u00e9s de los vientos estelares que soplan impulsando los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>. O este material enriquecido puede ser tirado hacia afuera cuando la estrella agota su combustible termonuclear y explota. Este proceso de dispersi\u00f3n, vital para la existencia del Universo material y la vida misma, puede ser efectivamente estudiado mediante la medici\u00f3n de las peculiares emisiones radiactivas que produce este material. Las l\u00edneas de emisi\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a> del aluminio, que son especialmente de larga duraci\u00f3n, son particularmente apreciadas por los astr\u00f3nomos como un indicador de todo este proceso. El gr\u00e1fico anterior muestra el cambio predicho en la cantidad de un is\u00f3topo particular de aluminio, Al26, para una regi\u00f3n de la V\u00eda L\u00e1ctea, que es particularmente rica en estrellas masivas. La franja amarilla es la abundancia de Al26 para esta regi\u00f3n seg\u00fan lo determinado por el laboratorio de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/08\/%C2%BFuniverso-estacionario-%C2%BFy-los-elementos\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a> INTEGRAL. La coincidencia entre la abundancia observada y la predicha por el modelo re-asegura a los astr\u00f3nomos de nuestra comprensi\u00f3n de los delicados lazos entre la evoluci\u00f3n estelar y la evoluci\u00f3n qu\u00edmica gal\u00e1ctica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.iac.es\/cosmoeduca\/universo\/anexos\/275\/estrellasyelementos_clip_image005.jpg\" alt=\"\" width=\"275\" height=\"206\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero sigamos con la historia recorrida por Hoyle y sus amigos. Felizmente, la naturaleza proporcion\u00f3 una piedra Rosetta con la cual Hoyle y sus colaboradores pod\u00edan someter a prueba sus ideas, en la forma de curva c\u00f3smica de la abundancia. \u00c9sta era un gr\u00e1fico del peso de los diversos \u00e1tomos -unas ciento veinte especies de n\u00facleos, cuando se tomaban en cuanta los is\u00f3topos- en funci\u00f3n de su abundancia relativa en el universo, establecido por el estudio de las rocas de la Tierra, meteoritos que han ca\u00eddo en la Tierra desde el espacio exterior y los espectros del Sol y las estrellas.<\/p>\n<p style=\"text-align: justify;\">Hablar del Universo, algo tan grande que se escapa a nuestra comprensi\u00f3n, nos llevar\u00eda tanto tiempo que finalizar el trabajo ser\u00eda casi imposible, as\u00ed que, habiendo dado una sencilla vuelta por algunos de los sucesos y objetos que en \u00e9l est\u00e1n presentes, aqu\u00ed lo dejamos. Sin embargo, de todo estos sucesos se derivan objetos m\u00faltiples de diversidad muy rica que adorna y embellece todo el espacio interestelar con la inmensa cantidad de objetos que lo adornan a lo largo de millones y millones de a\u00f1o luz de espacio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-xVEn9rwLDQw\/RaLOeW117XI\/AAAAAAAAAIU\/RAJm5TYMM_Y\/s1600\/aguila.JPG\" alt=\"\" width=\"295\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un rico abanico de Nebulosas que se configuran en funci\u00f3n de la masa inicial de la estrella que las form\u00f3 al eyectar material al final de sus vidas. Estrellas masivas supergigantes que, comparadas con nuestro Sol son enormes objetos que lo contienen m\u00e1s de cien veces y consumen hidr\u00f3geno a velocidad de v\u00e9rtigo como si quisiera convertirse en <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> en el menor tiempo posible. Diversidad de mundos, explosiones supernovas, sistemas planetarios, c\u00famulos y superc\u00famulos de galaxias&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.astronoo.com\/images\/amas\/amas-galaxies-du-quintette-de-stefan.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Cr\u00e9dito\u00a0 NASA\/ESA<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">que se fusionan por la fuerza de la gravedad que hace que se atraigan las unas hacia las otras como vemos en el conocido &#8220;<strong>aglomerado de gal\u00e1xias Quinteto Stefan<\/strong>&#8220;, de cuya imagen podemos deducir de manera f\u00e1cil las transiciones de fase que se producen en esta clase de fusiones de grandes galaxias, de donde surgen miles de millones de estrellas nuevas, se destruyen y nacen nuevos mundos y, finalmente, el complejo nuevo creado se convierte en una galaxia mayor, supergigante.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/estudiarfisica.files.wordpress.com\/2011\/02\/pulsar-recreacion.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Explosiones de estrellas que finalizan sus vidas convirti\u00e9ndose en estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> o <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>. Los P\u00falsares son fuentes de ondas de radio que vibran con periodos regulares. Se detectan mediante radiotelescopios.\u00a0 Los estudios indican que un <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsar<\/a> es una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> peque\u00f1a que gira a gran velocidad. El m\u00e1s conocido est\u00e1 en la nebulosa de Cangrejo.\u00a0 Su densidad es tan grande que, en ellos, la materia de la medida de una bola de bol\u00edgrafo tiene una masa de cerca de 100.000 toneladas. Emiten una gran cantidad de energ\u00eda.\u00a0 El campo magn\u00e9tico, muy intenso, se concentra en un espacio reducido. Esto lo acelera y lo hace emitir un haz de radiaciones que aqu\u00ed recibimos como ondas de radio.<\/p>\n<p style=\"text-align: justify;\">Las pulsares fueron descubiertas en 1967 por Anthony Hewish y Jocelyn Bell en el observatorio de radio astronom\u00eda en Cambridge. Se conocen m\u00e1s de 300, pero s\u00f3lo dos, la Pulsar del Cangrejo, y la Pulsar de la Vela, emiten pulsos visibles detectables. Se sabe que estas dos tambi\u00e9n emiten pulsos de <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>, y una, la del Cangrejo, tambi\u00e9n emite pulsos de rayos-X.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/9\/9e\/Gb1508_illustration.jpg\" alt=\"\" width=\"709\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;El 16 de marzo de 2013 se cumpli\u00f3 medio siglo del descubrimiento de que los cu\u00e1sares eran objetos extragal\u00e1cticos muy brillantes y a enormes distancias de nosotros. Este descubrimiento fue consecuencia del desarrollo pionero de la Radioastronom\u00eda y del estudio cuidadoso de los espectros \u00f3pticos de unas misteriosas \u201cfuentes casi-estelares\u201d. En la actualidad sabemos que el proceso que genera un cu\u00e1sar es un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> s\u00faper-masivo en el centro de una galaxia.&#8221;<\/p>\n<p style=\"text-align: justify;\">La medida de sus desplazamientos al rojo espectrosc\u00f3pico,\u00a0 indicaban que estaban a grandes distancias de la Tierra. El primer cu\u00e1sar estudiado, 3C 273 est\u00e1 a 1.500 millones de a\u00f1os luz de la Tierra y se han descubierto cu\u00e1sares a 12.000 millones de a\u00f1os luz de la Tierra, es decir, cu\u00e1sares que son casi tan viejos como el mismo universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.sindioses.org\/cienciaorigenes\/biopoyesis15.jpg\" alt=\"\" width=\"584\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Y, pasados los diez mil primeros millones de a\u00f1os, cuando las estrellas hab\u00edan crwado los materiales necesarios para que eso fuese posible, surgieron los primeros indicios de la presencia de vida en el Universo, Se asentaron en mundos como la Tierra y, en mol\u00e9culas que se juntaron para formar c\u00e9lulas vivas surgidas de un proto<a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> primordial&#8230; \u00a1Dio comienzo la aventura de la vida que, tantos secretos esconde y que tratamos de desvelar!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/lh4.ggpht.com\/_21W3jSgjAyA\/SakNFhZU7UI\/AAAAAAAAAoM\/2KsDHPQ9_FE\/c14%5B46%5D.jpg?imgmax=800\" alt=\"\" width=\"367\" height=\"329\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Muchas veces hemos o\u00eddo hablar de la dataci\u00f3n del Carbono y, el sistema de dataci\u00f3n radiom\u00e9trica m\u00e1s conocido es el proporcionado por el <sup>14<\/sup>C, o Carbono 14, un is\u00f3topo raro de Carbono que se produce en natural por acci\u00f3n de los rayos c\u00f3smicos y antropog\u00e9nicamente por bombas nucleares. Se desintegra en Nitrogeno (<sup>14<\/sup>N) con una vida media de 5.730 a\u00f1os. Como el Carbono 14 es tan poco com\u00fan (menos de uno de mil \u00e1tomos de Carbono) y su vida media es tan corta, la dataci\u00f3n con radio carbono queda limitada a los \u00faltimos cien mil a\u00f1os, aproximadamente.<\/p>\n<p style=\"text-align: justify;\">Las trazas de vida primitiva han sido borradas por la geolog\u00eda, el fluir de las aguas, los UV y por la propia evoluci\u00f3n de la vida, los cambios\u2026del Ox\u00edgeno, de la atm\u00f3sfera, etc. <em><br \/>\n<\/em><\/p>\n<p style=\"text-align: justify;\">En los materiales m\u00e1s antiguos simplemente no queda suficiente <sup>14<\/sup>C que pueda medirse con precisi\u00f3n. Por consiguiente, el <sup>14<\/sup>C proporciona una herramienta de dataci\u00f3n valiosa para egipt\u00f3logos o para paleont\u00f3logos interesados en Mamuts lanudos, pero no sirve para desentra\u00f1ar la historia profunda de la Tierra que sus secretos muy bien guardados en lo m\u00e1s profundo de los tiempos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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W2w0OXxEodUdd+2djiZpJNLzYYx68E1xLN1CtxkcGBtkDbcR2Gx3FUjnvI7VhQ9t2e3dmARJB30mPN9feattjn1piVFks5OIK5\/n\/RqDmfPrnDmH4eNR8pJEEfQb5yCaVZG9JV\/expYsdcm7\/h5+t21bnEwNh9ok0Ty7jluFgCLehCVX+KOg66j39KM5\/Y4q8outaQIRqBUAEDuTv1rXwZyMX3L3LhQW4MiM5jJO1VSTjcu\/2Y3BrJxj1+gThua3Bcy1wdSNWTmSJ9q9V4bk1m5bVtV0alkHxGxjeD+xqvp8K234jWY8GDEHJYFvtFW\/h1CIqrsogUvCD7RtwvLG7ZDwHw7aRTrm43dsR9AYrnhfh5AS2xIiB7\/8Uwt3h1Nd\/iB3qbxRXSNfK1s54Xl2k\/MaZWkjrS8cV61KvGiueN+BXJPyMlT1qUWfWk45ugjzTPbP61N\/1RYkn9Cf2pfpz+CDa8MOs8JcDKfFBUE6lNsZHSCD5SO+ZpH8Sct48sx4W+gtt+RiQQTvB0mB2gjrWcy+KEtYUM7ROMKP8zdD6RS6\/wDHgUAaNLH+IzA7wIn2xQWOfhEmt9knDci5lbzd4seHKgqpe4SJzuBp+gpnd+JeE4e2LbOLl0gFkSGaeupoAEeuapHNPiq9eOjXcIBmPkXbrpyfqYqvWuI0kkIqAyScAncEknb75p1gd3IS9VY85r8WAsR+GtgGepclT1MsAB64qtPxtpbhb8PZ3\/hkZ2MsNvQH61zZ4bxSA11QfVyfqEB7dT9qZ8HwdkLpZmbMyR\/UVeGOMftVAlNyVMWcHwnD3HY+CgwTC6yPpDaR+1HDl1gHFkCcEMQ2CZGN9u3ai+WWUBOkgKJxIjYjJ69d6F41zdPhqikCJLAY2kgHePtmqNb7FtV0Zc5XakDwlIY7odIEdwsEb9frS7jOX8MjEeZREyjls\/QGPanC8tRRhAf\/AKhOQMScGfvQHE8PaJwlsCYwZ+qbf6VydeRZRTXQtZODHzNeB6jB\/UCsqVuBSflT\/wDX+YNZRsTj+C1B1MhLQDDsdE\/4h2HrU\/BG24VNItOTDu7hc5OkAn5tpn3E9KLxfNncgB3H5pDyM+9DXeJ1HVcfVpyoZif6zNDT7QObS09np9+7ZttpcA2yoYsgBCkY+bJGM+kHaum+J+BAPgtkwG0hoIEGcCRvXl\/FcerQSp3PUxttnfP7Vy\/PjGlVAA7dR09qRwk+ikfUKPZfOZfFqkhQpiMMQdRM5AwMRXSfENtgS7HbAWZnp2FeavzC62zR7b1G\/FPqMtM1N+mt2+yy9c0tLRfbvxTaVcW3ZuhLTmI6DaelAcR8VMBOm2mx2kyD0z+lVRb7NAxUfFr5omfUbU8MSiyeX1EpRLRb+L7+qQxE9YURP0NB3ue3WJ1XGz6z09cfpSXhV6TnpRXB2S10LOTjvjvTyQkNpMJXWXAHnMiBAGT7D2q08r+HLjw3EMVBHyrv7E9PpRnKOV2uHB0+Yn8zDPQx6ZE0yPE+tdw+R1x8hPLuAs2P+2gUkQT1PuTUnHpbuqBcUMAQQPXel54iuPxB70fpor9elSRP\/wBY1k2xYYj5YcaBGxHmEH2E0Fx\/KrQsG2lvG\/kYgscxq7gTtNTfia0eMofToDy8uyL4fdlJUhgwMmZ09RKnud6fNxB70k\/6ivUx7iP1OP1rScbPeljV0G2kOvxHrXS8RSfxG3jHrU\/D30HzS3cLjT2k9Zp3o6MrdE\/Gc00MAIP8XUjsIGfWf9aD4zmfiDTpgTlvp+u9F2ua2llrVpSTEsYB9fNB9OvWK55vzlgoNu2pV4GqZJJMYgbzRUkugNN9sk4TmC4Rcj1EY2P70VwnJ2YHw3XrjUfUjJG3TrVZHMBA19TB1QY3EyADInf13rvgObtbVzbusqKSo15DdJ1LlTO096HK+wJLpBXHK9uUZCh21PiMRAIxG1UnmwuIxkyWn5YOwnp6V6jw\/PrbWmF4EOijEAy04AInVPb1H01wqWLyuTZ0AMw1MoAMHJkedT6xQ\/QGvFnj+tkwGBbB3M5\/nXLXnYammGPeQBM16ZzT4S4diYQS35lIbpIPecbE1X\/\/AAxbUnWZU7OsgHbpn9aayTxtPsXcLbQKHL6Xjcg4nuhWB02+9c\/9SYLpJXTAPynzdNM\/UzipRyZjg3lVRjIJPaCdial4b4cVt2JbGANME9MTk+1Lsf8ASObvOlZfKRsCV36yRtvI+xrjiudWyAFtsSNzEAdNJzsacHk9tI1gT2YE6hmVjedq5m0oEW0BOYKxHupk9ulNGLaFk67Fy8ejQFBScZeJ6wBJH70PxPGBSZ1x31KBP0H7VZBxVkqdQVW6MPK\/2ZYorgeHtXUKlQ4JGCEJK94B79aFU9h21SKIzkmVDEdxn9YrKuHhafKLDkDAKsukjoRLdqyjcCfGYgu\/CqGIuvjeQCD9O9EcJ8M2V+aX7SYj7Ud41a8arcBbijq5xdlEwAVAgALIntIpXeXhy+pLaF1yXUAhdwNazH9T0pkL5rhXC4AAnMAASe\/rQcG\/IeSfgC4sG5adPw9loBK3F0gkkdhkHHftiqtxFiyoJNwl+gVDpB6gs0fpV41GoOK4dbgh1BG+e\/elWNLyCcnLwUHxe1c2n3zVufkFhm1QYGNK7fUjM\/WoOK+GEglCywcz5gJ2HeupUJWS7oQWioBAEudj2q0\/DnLvBGtx5zt\/hH+tRcJye3bILSzDOcAdsfSmNu5rkLuOmZ9NhGaFxj7mUjFvS7DvxXrXJ4qlt18kdR2M0Tw\/J794+GlsyRMaguOpyQRVdNWJ7roK8Vv6\/l+v2rnxAdmB9Oo9YqC78J30dQ9woOoXMDvESaLt\/CzssjiWCnbVbAJxPfG471Fufii8VHymauOgX5hJ2M4H2361GHWJ1j7Y+9EXfhmyNOq4zwwBGphkjICqZEe\/UmKbcv5LZVZFiFnZmM\/ckyBjA33oe\/yxkk3VCvgeEe4+hYkbz09\/vTmzyUrIYyY32XtucU\/4PhwLY8GCn8AiM+v86h\/GnVGVj\/EGEdyBJA94ockv2UUBJxHBus6hEb4gRAzgft3oBeWs5GkajpbE6c9gCY\/Y1YbDvdPmU6ATnG+IyT6zil\/H2SCysyx8wkZBG3m6GZ+1dJ2dxraKre5kOHIW5w7RJBkNMZHkbp02\/ejbHMXOhRbKAnyLcBUxHY46bjNHcBxpUnxFBUls6idJMR8x2\/XFN+G4NTbOshollBUaduk7dt6WmloCp9lYHM28QpethrZxPzQcKWYCQBEdoK71Ha4FGBa0+mDqkEzBn5u8epprZ4sMzLpSAxCgrEiJDLEEx\/Iwe8fM+Ft6fL\/duwyqmQcRggZy3WipV2BwtaYks8UpkB0uAYZTK9TpaH3PrO1Sct5w2UDELlWJlo3gKfmEHpJx+uuWxYYq4JDLksYjqJBHrvWjy1LjPcDFbjkggEAASflxDEBRIzP1oNRfR3Oa7IbHO+IKl14loVjCgC5MN82SGAO\/p9aa8JzYoAWPiIR81tomc5Q5BydvvSE8NdS3JCsHlgPkJmYIOQZ9IpYvFnSA5I0iBqBiR0D7g9sxTOycXHyXq\/zwWwNSuob5BH5cRgj1oLm\/gv5rRYvcgHoG2zJMJHeMxVa4G86slws+iSFCeYKcdSesbjtTHjOZKRGoMxIwQyQcknEaun6ULafyO+MovdHFj4iCMFuT5WMN8xAMHqd9+vWrSlrh75Uk+YZDEETjIMEA49DVD49YdfLqbedXnImT0Ej6GmHIudFTpZioJgBxuZwCx6jBBxtVXTM8JOOmWO\/yIW3LKNSxpKFidIMeZMTjJjsal4PlrIZt3DozuBqz\/i7D2+tDcPxtzGnJ2InO0T3+2KA4vmbeFoZTLGAJ3\/jK\/Q4iPYUOP5Gc4\/AGvObyeTLaZGrvBidj95rKYDjra+WQIxGrb03rKfZLivkhSTtXTwgljA+p\/Teok4ogQuANhgdBj+u9auXVGWMwcDDEdNulZ5ZpN6NccUUtkttyROwiSTj2\/TrUJ4hR5hG25P8AM7UNe4wsI0wJ3JnYyIAqB7\/Yj6iatj5NXIlkcU6iNV4oMPL5sZgyPYHAP3qO5ccENJAztGO0z9p\/SlF3inO7jGfKIJ9NRJxUtjxb5iMQdyY+sCDU+GW9jfVx1+RhxfE+EqsCNU5XJJnrjfbtQnEXldywLAECQJCsQB0\/1jajuH5JZTzOSW9IH0kZom\/ZsKAdCwMyfN\/PIqqwt9sk8yt0IVvxgjeNjI\/5p9y\/lQNrx3AOCUUnTOJkkdOw6470Tyjl1u68vb0WxMCfmOlmOOiwv600u8ap1KygAykGTuoZfl+UDAn0NLNqK2WxQcnYovEIylbKAYLFYIVSBkHbcMP96Ns8Tpe4XJL\/ACi2IEAw2oT82CJzG9JuAsXbYK6CmiV1NBVhBOScMCIiMgxTbh2UXoufKqsCpPm8wIg569h39qaL9okm+eiQ828JtDr0gHcAjPXt2ppwnMWuFSPlIlSZ82cnBgDcbfYUnXkniATOjWC2oyAD+UGMbRjuaeGywXyKsANHpEiAAOn9RSJ6opTcr8HXHgzKJhNPlAJxJ1Zf2x\/zUdu+FcKZ0nrsJ6AnYdT\/AFnXCONKsNUQPEVzk9JYDfqRnrTPirVs2ywyj\/MrAYkCMAZBjf2zik512U43tA96ySv9yYcHUVmAVmDIEAHudutDc1K8RZPlCsQSVJODsc41ZoJ14nxSqSWUBdgAbTEnzMI8wKgA+uOtPeKsBxqEByMgSAekkxvtnceoqbipPZRSaWjjlYNvh7aFQp0rAme35p+aO9L+ZBVLkkyu65kHcHzY+xz9K7t8Q1shLxWQzFRMygzBHQwSZBIgH6Bc+5l5W8MxqEYOdhiAYjG3eKdxronzVHPCEIl17g0Ovyh\/KsEHGcAwNj6VByTnUhrZVcSygYKnJhZGROxHQ4of8bcbw1cE27bsxOQzBlIBBiXgme+D3pXzDiTbvK1wgllOxwQDCwTJMiJ329hRg1J0Sm5RVj7lXLSX8Z1ZkBIUyJAE5gjzZ1RTPiODV9QGACCGWNbCARBmGGNiZ9RQXIeJe7ahS+k41DOZmYJH2mm4tKQpuMylZjzeXO\/Ty7DftSSkiuOLor3NOEBEQHTuJDBo8wBjJOPKYPv0Tvyx1BZLxE6iJ\/KGIGowMGPoc96snF8FcLsLTqwiCW6gdHg6W3339qERiBD+XI2nriROevSSMUqnY0oiTiOPuQiMQVRSoAGrUIiTJEnHfpQHEX7JRl14DASVKzjBAz\/QqwcfY\/KihiO4xPTzqNSHJ3FVy5yyJPEqygHdRrSInDCf260y2Tkq0gvlvAo86mCum5Uw0x8xjf7xvSrj+AcMGujVOApGltiegjVgnbNOfw\/kRxqOvRCsQ0qGAA8RYg9KC4njg1m8CDCgEagJDz0I9R\/rVIyVkZwpCa4gUSCdRGgqeggEn1yT1qHmHEltwRgd\/v7Y6UYnEqzXEYnMMGOekEb5x71OOFQ2EhidU6sDoM+2TuYpr2S42tHHJuPOFa5GCTqO3bfB2\/Wi2Rw2qdZUTIbMFZBxtScoi+UqTiQZAPp7\/fNRJcZepg7g9vX7ftQafgaMlSUtkt24xJJBYnJaXEzmYBrKiXmzrhYgbYrKb3E7xjEqOpY+5MfbapPFjAFBm\/UYuEnFVSSOcgu47Vljh3uHSoLHsBP1xXdjhjgvI9NiO0z36CmvDNcUCWFpZBCkCSJEY3J33plYtq9hfKfhqWi5JbfTBj6zRTcSqmUCjHt+0UDf5pxFtd2DP+YjOkESdQ2Jms+H+Ga6DcuGVB0iTAkdTBEZgdOvaKaKrcjm7qMAnhOCa4XZSFAkn7ROdidgNzTfgeSILYusC58ukEnBjOJ8oBMUw5dYLQqwqrpcsBAmDAGPc\/Wt2Wa6+Y8IsABBBKrMznIJn7GpTy29dGvH6dRVvshPAs6G47YALggmWIG5IzHSBvilHAobmpWJdFlj0bSdJ0AjBA1AnoYxFPud3sEgQI0iO8kgR9I+oqo8JxDsbn4ZVkx5zODp0lRPzYAOMRM1L7pdFJeyHfbLHftqzW7dq4pLBgFAIXTqnWywc4Mj6g1Bx3Dpb8xy+FLbEAMAQD6980Z8N8JaKeIILhhJkFgInSBG53Puds1Bx6C4NKkkNqJLCBIMac77gTtQ5+AKC7fYXy26rWJwfDyTPYsG94kGPWjzcADDVCmSfRoysjaRFVr4dvOly+qL4lshrhj+JhoKZECYnO0U+sg2wqMRgTDQQV9wDpyffFGaT2HHJ9EXFWjbOoCbbCCMwpiQW6xEZyRI9a75bxgBSMo4AUMRGcwcxB6d\/wBKY37xglfMWjQYyQCJViPmwBgbjOaRMqorEgeDcjUsbEnUd\/y9j9e9SdPop7o\/oO4\/hiwKo7jTBIWASoaQssCJBnPUGJ3prw94MqujagwHr7hvWkiiGE3CVI\/u2P5YwQY6wACOwoize06mC+WYdRujdWA\/MpGY\/ehpoZadg3xBwaXWMjLTpGAVEDVq36\/\/ANVWPxpszqUtbJ+dYO\/Q9I9j+9OeO5gWKjMaiuqCZGcbjBH9Gu\/iC1DJbZDpc2zjMNI1gaZ1Dy7e+8im\/pGXya4PjhfT5QulQxAaWYd52j0G\/pUHG8Daa2xKkMQdLAZPXbYbb+lc8LyxdWu0WXVlRJII7pnAgny5g4pnxPmQWrsEx8wiDt0mVOf62oR0GS5IU\/DPMxbwRFtsjTjQdoiep36bGrPc4MMCSdSkHykSIO4I3P7Zqj\/DVm2975mIIjqCrGDBk\/Sn72nsnU1zUpPlBOfQWx17QR0O9GUE2Ljm4x+RkYTCRb6g7Ix+VgwA8pyM\/wClRcQy3hpdBIMfKTn+IdxnBHTMUvv8YpIDhiehIKqAceeRIO4iYoy\/afzEYePL0A6gDcsOuKVwUeh1kcyI2AIDGCACLizJ7eY9vrS65dKMdTAEkDUp8lwZyV2DZ6dqE4\/mXELdQXNPhM2gsvm0tmJ26xnFE8TyZmIfxw6hTg2\/IZzvqwcDPSu218C32JOM4qA6IgzPlGACT8wB\/Xv+9e4jhzdODncjMz7T5verL5TgMriYWZBH+V9wfRo9KG4xQ0r1G2qA47gGQD+hqUHxehpx5R3\/AIKqeEdGmNQWD9PUHYU24DirZulkY2pUDSW0yepDQR02O9Mzy25oVThgYAfEjMeZZ9t6U8VwJACm0FM5zOPRt8+oNau+zJxUeuiPm\/GjUFKAheoMHViY0k6dttpk0sv3VmVkgjZtwfcYNGX+AKmWXynqcR9RQvEcARkT09KdNeSMoy8A2odv1rK6Nlv4TWUbJcX8BiIXaB\/x7mjuA4dZ1FoVTk9SR0Ufz99qkkIQqqBqjAkEjvMYn\/ep+GsktJKyc5wAegAgyB3MfWqpDXsL4IFyxVDpJmcAA7nUTG1SvxkCBCEYBI1E+oxvnAjtvQS8aw8qsbjzpCkDMwS0KM7DzGTU\/Ccod9IKFrhPn1xpTJ7GYjr1oNaHUt0hhyblMzcuszAyACZLH17LPSrFZFtQbagELHlG0EdfViJPpPWg0Nu2gsqYGU17ZlViTjMmOgit\/hLlkBgwjUSwYfmgSAB2HWRvUck0uzbgxPwOb+oWjB8zY7RJyR+v2oW\/xy27baD5gAqk7AQNj1JHWhuGcXgNUhtRACEZ6Rk7VzzdS48DxFACBmIGS04E9M6Z6+Yd6kp8ujRkjw7ZXef83L6VkqCNMAzuPMJO4LR0\/wBn3JOGCAIpYjSTiYlYacbAgFfSa5u8Ojari20FwCAwCqVWYIWMmFK57HNTcHqHkDbgyIncFu0dIj22qsVSbMkm+Ssl+HLiWuLcqrvK6gNDaxgA4aBufUmBHWuW4PiPGvOVQKSoQFtTJuxOlcZkHJ6da3yTny27txWJYNEtu23kYA7g5wOu1S8w4w3JFsnVcGJOkAj5tQ3YQSPsMHFS4S5OyyyR4oTXLjcO7XbZPm+YmFmY2npjscE\/WxcBpY6gWdWBIBwuqZMAnG5Ik4ge9JOMtI1i4yTrAGSPmAOo7xHzGKl4Pi1RbaARnSROJAIDzvtnsYFcnoDWx3wPFTNtsK3mBE+U50t2wRED26CYLvEKNSXFBU+W4nRhmSs98EVHzGy2nXbMOkeVpKsMCN8CB9Y6QDUH48XB5mGpSPlB8omGR2G+SMj361NRXI0crj0SIUt+TUWssPIT8yx0n+IdtyMbgTJZvOZ0QSu5JxcU5ECZ64naIoE2Bm2PluLkGVBI6hthGcYnE1rh\/Fg2rhCGISevfWRuhbIPTrTqpdE5XCgjhuO0prBU29UmBsQdxPaSCDNQl\/MnhPAOSHEqPQRtOo49u2Jb14M9wFYIUC4gET01qo39e\/6UpXiVtlSuQG8qnOQT1nEiQJ7+tCUXafgVSVUxz+DYXgYZ7f5QhGCdmSdjsDnb6ihOOv8AiFUddJf5VzLRjI2UwYK\/vTQcQrDVwxIWAc5DA76VJgdI9tqWrym5duM4ZToECdt4Jgkz1Gc0WlJUC3F6EX4EW3JIYFiQRkYEx7\/Xuaf8pFspLOAykxgfQgjIMHf3zXXGsty2yXgViCCwgqA0FlIG2N\/uOtKFvMrLauLAyUbHrIXrJB+X2rqfEXSl+x1zi1aupILIUYFjEYjO+GED\/iubFy5ZOknVZbK5MgxJ0GMbbEfSoVLFFZWkGQZ2YaiD\/iVhtn6g1zf5gllCt+WBkW3A1MDHykbYE\/7iqLUfwTcrlfTBeL4xLl20lttSh5LacgrvI6kEmSMZWmvCTaJbYHcj\/tt\/nT8p3yKRXbLI3iEGH0+cD5RgiNIMR16b0xv8awQLcbS4C+YHfuGAGkg0JKuhoSvsH4jli3rl1UUIzQygglShAl1uADIaZVuh60AeSPbPnIecD2EwflkSPTH0ptwnDvbyCCDtnyv9R8h6\/Xap7\/NFJCkw0x4bbnodJG8b\/wA6hG+y8op+RDfZU3XR\/hcffSQY+v3qPiuHtlQx1RuNR1249x8v1p1xVvxSEQDT11\/+07mMdPeknNOF4bh0Y+cMJAQyRq79t+9WirdozSuOnsVG051MjQh2iLiz2MyRtvUVnjWUaGTWIiAPtkSCPpQ9ribjGVkN1K7n\/Mg3oeSl2WkDeQDk+x+tN+yTa8aD34VHOopdz7fyasoQcxU5Zmk7wMfvWUa\/DByXyhm15WxpY9BHX+Z7\/wAq2\/B3Iwok4AMkydh2FMOA5WyOCASWE6y4MdSYHT+s00tFWZbcvOmGMFAJGSWMdewmivUpvRR+ikluhFwy+Ev\/AGouGfOSGnOcTv7D7zVn5Fw7rb\/vISWklhlsiBPSB03z0qe38NqfMw6jczEfwgY29TTGxyO2rFibhk+UFyQuTkLtMfQYoSzLwHHga7FHxLagDVBQ6YjDqdg4U\/MJPSuOB5m7qwYhgkLJJ83aTEemwIJ36E34lu5sqG8RvFzqgfKuMgAY1E7dBVf5deOu4nhMXYq5aAdKatomMGes\/aszkpuzbH2qmFcLfHB3St1CNSz3iTIWR\/X3rjnHEotxHR4Xw5JmcagJ3M9o3iaYfFnHLxVsqkMME6R2M5kYOCPvS\/lH4WC8ByNUKBOrEQqvhWg7nJ69q6EmuxMnuddhXD8aQqsYUtOnzLMxpIicgr0peealfMpVCGMsZkNM\/KMRtuaE5qWtMXtWmFo\/NbJBIG8AiYGTIBIqv804hT57ZgGNSHfHQj0q+JfkyZ8m+tlo5hzO2L1t\/KQqx5IBj+DtAaInYUw4e7DeIy+IxuAFAYC28wT0gNnO5FefJxaNhlA2ED9fT\/cCmDfERW2ttMaWkPG6xkEdZOZp2muiUckXbZfrlwI7g9QNyYUGIDDuZO07\/dRc4j+7wxItAAR1XIVSDEEGB9aprfEF4uhLalQghYge3tv96Z8u52YZ9Kgy0CRoznImSZ9MwO1ScJJF16mEpFxPGu1saCAwABC7sC0HzP0ggeUSMUwtctFi7LLqUhoUZBUqAQD136+h7151w\/NmywhZ+gU91zMHFPuE54t8Kl+4+hfMFBgBgdsAHQVJgyYmCaLi1sMc0XosLukbk2lkloIjPysfofOPQHeo24d7qkgjclWuThdisT5h5lMkxv6xM3E2jCkKBJEQCSDAIE5\/ojtEvBygPDAKSCILEj+7YkqQrDMgEQe3rUU6l8GmXuW3ZWL4ZCLRUoyFlWGKkJ5sagMg4jr70Pym2fEbxAQgBDS0kkQuv\/b1n0p7zridN5SVPlInGdOCpB\/iBUe4HvSS0NfE3HsnBBPlbEgAxj8ucjMyRVnJJGXi7oZ8n4gq2m4NKuocMSIfMDTGNURjv9IK4dioaHbQGhoGSu4w2RnpHXOBAX3+NCobcFly8wYtH5hBzgkY6CY6xU3K+aJcuutwqCyCIlZjytJOZgrjB37CeVN2NtaAebvp4eWJc+IylmHmCg7MJxK4nrP2N5OFvKjKx12wAATMOoEETkzq65MDtXHxHyNjaeHwAGB1bwJBMDPQewqXh1WxZtXV3bSzR1kSWA7D9APqW5KifF8t9UMFXW4KuyEkh0GJJGCOgO49enakHNxeVriINaKyEM35YIeGHcZ9fWu\/iHn9tQxQnVcWViPKwOdQ6dK3yLmQ8P8AvSzTMnSSzMckz+aJyB6V0pdfAVFO15GvAwwIVz5gJXBBnqNUzvPQ1Je8PShRirEgRIIk+vXODNKG49pIsqQFzkZfIB0g7b1llgqw66iT52I83uftUZVdsvF64hNzmPhSirO+oKNUD\/KREGd5MVELK3ypYRAlUMhpPZsD\/wBMftRDcZaOLsYwGjp\/R9\/egA2uTbPkkjUImR7j06+9NHiLLkFXGYr5SXjr1XuJPzDGxz61Jw91CpSZxlXGSPVdyPTaKgsceEZbWSpWQ0zgdn7jsak4pbbKWBDR+YHSymO\/ShVbDaejr\/plsp5bagEDYbRkDuInakfNeUDRjVP8OSPcHai7PNHUwyuyD\/zFXIxMMo39xRd\/mKnywRmC0YnpqG4mRkfpTK0xJ8ZLR5+\/CwYhvsf9K1Vs4gnUfMB6eWsq+zHxRZOV8Rau3DcYwglbY09AJMwNpnrWHluviT4bqFKqplY0xOFj5pk7x9aysrFBHr5R5ze0WtlEnxGQgGdIQZGqc9th2FBcBzIqn95c\/IRrVTvgY1MT03NZWUuTSFhuQh5xxDnRkQp1GBsJ0gZJk4PpQw5gpGhYCgqXx87lZhjE6RE1lZTYYpREzTd0dE3GYsSqKZhskwBBGnYbYzU\/w\/yS185DEbqZEmRqBI2G\/wCm+1ZWVV6YkVqwrjWVdQA2BgGSN+p7fSgLXIbNy2Lj2mg5gMFBHcAbb4+tbrKq1STRn+6TTBOI5Jwfy21h2MRlio6kazpn61W+acCbdwp82REgDVnTsMDP7VlZSxk2xckIpKkGcd8MX7R0XUFuRq1ag0CJPyn36dPajeE+HLVvVrPiEPpBiBECMZ61lZXTk0iuDDCTdoXc34IIdQURMx0IiCMUq4V5kZI7f7kVqso43cSOZKM6Q75dzbwCpdNpGokMQMR22x7570y5t8UlrqNbg6kAJMyNLNgEgYgnFZWVzxxcrBHPNQ4hj8bbuhbm9xsQwJD+WQ3TSQFA6fzqucVxps3SLTnfUcdTmQTkYNbrKWEUPkyNqyxcu5xbRPEI1I6\/3g9dmic7Bfv6ULfupxFwKmXbKMcMFAzJiCAPvFbrKSUalaLRm5Rpkq8SSptNqJGrUCRBdIJOMEERiP1FV9eNuOuizhhMGYIUTqBnEQelZWVVJN7ISk1pC+yzXHYsfNDHYZjoBsBmn3K+Ja0sAyGgiehAkfcSJ3rKylydDYHb2WOxxPlLMoLMdTCe43B6GBQY4kgEhvKSfMRLDHlnOTiZHfasrKz8mopmlbbRATGbgBIOxyDMdBgCTEevSu7FzSx8MZA1G2flAAz6EDp1E1usq6Soi27CFsWbxYMhBENgnt8yn\/X9aA\/B6XInVpjuCRPlM7GYODEem9ZWVyYzimFcNZVjqWQWH3I3ofirdtCTDBnkEBj5iBgHOMdaysp13ROX22IwFgTbMx0YR79KysrKvxRk5s\/\/2Q==\" alt=\"Crat\u00f3n de Pilbara | Amigos de los Dinosaurios y la Paleontolog\u00eda\" \/><img decoding=\"async\" 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\" alt=\"Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"C\u00f3mo pudo surgir la Vida? \u00a1Es todo tan complejo! : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSJQVBNwCZ6ryswHnFKexSnmQufAjvrQ84-bA&amp;usqp=CAU\" alt=\"Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>\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 El grupo Warrawoona<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En el Cintur\u00f3n de Pilgangoora el Grupo Coonterunah de 3.517 millones de a\u00f1os y las granulitas de Carlindi (3.484-3.468 millones de a\u00f1os son la raz\u00f3n fundamental del Grupo Warrawoona bajo un desajuste de erosi\u00f3n, aportando as\u00ed pruebas de la antigua corteza continental . La C\u00fapula del Polo Norte (NPD) se encuentra a 10 kil\u00f3metros del Grupo Warrawoona.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-UXKOjqPbBTU\/TVxImfdB9MI\/AAAAAAAAABA\/0J7H7hQvob8\/s400\/estromatolitos.jpg\" alt=\"\" width=\"400\" height=\"261\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Son c\u00e9lulas que se agrupan en colonias formando rocas sedimentarias. Estas rocas se encuentran en mares c\u00e1lidos y son el resultado de la uni\u00f3n de seres unicelulares, cianobacterias. Las rocas se forman muy lentamente, capa sobre capa y una capa se muere se deposita el carbonato de calcio de sus paredes sobre la capa anterior.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQPg5HKOkPj02jqSDEp4FW9Kaza12qsxk4__A&amp;usqp=CAU\" alt=\"ROCAS SEDIMENTARIAS by Paola Patti - issuu\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRYy3LvQ1GQ8_mOmgHFWBpW82cYx08hnOI5yQ&amp;usqp=CAU\" alt=\"Entre amigos: Sedimentos y estratos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En el Grupo Warrawoona (3.400-3.500 millones de a\u00f1os) se encontraron estructuras sedimentarias que se identificaron como producidas por la actividad de organismos por William Schopf. Debido a identificaci\u00f3n, se consideraron esos restos como la huella de vida m\u00e1s antigua de la que se tiene constancia. Son poco comunes (s\u00f3lo se han encontrado, adem\u00e1s de en Warrawoona, en el Supergrupo Pongola , de 2.700-2.500 millones de a\u00f1os, y en el Grupo de Bulawayan de Rhodesia, de 2.800 millones de a\u00f1os), por lo que no se puede estar seguro de que los organismos que los formaran fueran fotosint\u00e9ticos y tampoco se pueden sacar conclusiones claras acerca de los ambientes en que se formaron.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Parque nacional de Yellowstone - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"The Ultimate Yellowstone National Park Travel Guide | Outside Online\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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qcJpTn+Zkpc9z+3uYFxGGyFj+ao1FD\/I8oKl7A0eS3SX7D0hoopSlBRmClEUJcM1QOgUL3uOsLkzL9Q3qIbcMSqYCkEel8tWvQkPGkFK+gY8RVLmBKqgMFDoXJH\/mYZ4lcmYh8uW7FOzFda7Bq7jrA3HOFkpE7LlBYKqDoWUGJoXF6+sJZdWa4em+n0gJXuLoD\/U0kngKCcxcIJoA7gAqBFXf8O+sFo4BIG5BepNmo3V7kQq4RxlRBSprEJO23lUn7EGLkzCtKUlTABy3StXq5\/wDbR4VyndN0ZKPoc4Hh4JASkOKO1AbVYdvQbw2mcOkymKjnUQWrRxQsPW7wqViBh0Cp5qEGp\/MHo5oTc1+ouJxpISq+bMp7s9m7u28RadlVSJ4yUEBSqlVRoHGtNA9m612X5iwrblHZRBal9YvxWM5C9WIZNnc29APsQuw6jMKUoTZaRW1ElidhWsNt7AVCcrMzMQsFQ6Uv+3WD5ak5klIdRodWADqY+YHpHuB4cBmMxXOTVNAwBDh+oH\/lF8xaRyy2oa9lZn\/SsJOa6QVFkpclKUpBHlo5bpv9IjxBBElKgfznzJoG6gqAfaPMNL8fIEqDqLA7AGqibMBp06w44zhcoCBzBIADvmJAdRr2Iq0JG7tlIozZSJktEpDJSgZlOASVakBNSHUbuwItQQxwOByIPKn86u5YKYMQwD1po1Y7DSR4aMtHBerD5lAEn\/t\/+oOkHzUvMUCTVrMbC5LPUv8AtDykNFDaahQtzAJSBqkE5i5Cqu6dIz\/xHNLJUVJJarWsD50JodtRWNiwCagqIAJT25W0pU+STHzr4oxEtEwEAZikobSmdmfoU9o55b0O9RFsiYE5QSoEJDMkGqsynVXlFRWptrAuMmKlJZwcwDuQepB\/LUW3HWGYQAkhSkk5eYg8r8oLWdn1DQBOUmanJUgAkkED5QLvvazB73hoVVslRSAyUjUgqJbtlcl3qAxH8QdIKVFLVAClmlAWASDpdj5RThgjKEJR\/mJCXsU3zULVLJLkgVLbRJWICUkgSzQl8jEOpqJFjT5vN6wk47+\/IUJ5CAZ6E5WqDvYFXYu0XTMCZpKqUJGztU67kxbwWU81SkgK1A6MHoP9TV2jX8P4IhEtLqQ5Gaih+Ik7HfeGlNp6DGNmAmg5q31gvAzgoZFEsKCrUcFn0H7mI4tDiv4SQT2t1\/vAqXDd\/v6x3NEBocPnMwgA8hUk6jKXKQK1JI8jA8mcMwVqxB2s1X9Y9ws9goakUNj2Hm0Rw8qwH4XNqkFnfoHPpAX6gZRiEVpo1I8l\/NX71i2bKKACbkP9Pev0ihBr7xRCjKTLq7MWp7GCZhAUzVKWHWwNNaPA6SSOpDuTdtvKnlFOJxD5e1fQO20FjLQ4DeGQQ6ifoavXZ4qSGBGgUBRi5b0gXAYsvlD0L3+\/swbKW0wKYlhXYnzvQwo9lU2RVjUnLqzX0ZjpEVYVJLEFJV8poxrt5QUpshW7qNg1GZ73dw9NoJ41w4oRKJOYaMzij+esCwcRTN4YoHKkuCQ2h68sDFAKgFvo\/ffp+zw9zg5SzlhQ9HNesU47DeKAugLEd2oH18+0awOPoQTxlIBv9WsYd\/DE9lh+h9P7wJLwq5yWDFSRR2BItc3ajPvAaCUPcexG8HtUKvpdmvQoLzahQIBZxqx6AB7frCTG8NZQVL5D+JGxBYkHQMxrvQ6RXgMf4a0qZwB9ai3f6w0n4xJK1O7ts4AS4FK6wtuPQXUgPheAUJijNSwyEmzPmDs1KfxBqVlZQEKIyl110SQSO4f7aAJ3EyEs90kH30ig8VLhbB2I2rQv1NDXrCtSk7F0jQzp0spKy91MH1Y20tAWLxRC2lZmqWZ7JAs9mEAcNnZmS2ZgS2+je\/0h\/wDC3DrTJtFsSQbhLux7kd6wjqF3sdJydI7hGBdQMxIKWfL1qwNa8tYfYbDywoZEJSHoAAGNyWGl4nIwzqU4ABFRR9w\/U0L9IvSkZkAEUue9axFztWdMcfEzfx0wmpykgFLgsWCgouz0qNP0jHf1cz5gtVRzMWpZi1xaNx8WIWrMk1SzsaULAs1v7xkl8PSU5k0BBGVRqCSWZrgBib2isGqEnF2bHgcqSmSiaSUzFDkSCwCWcFRsGQUki9jpFnFsOopCVAhR5nIa40fR\/ciEXDUqmlCBmWflS+iaDegABPnGhnZ2mJcuUqyquQGFK\/Lr2cvrCvTGitAnDQJjD8mQm7FwoUa7ke0XSeaegqHMo2tmq5BI3yjSzRZwxITMUQCyyhIGwTnPq59tNDeH4Z5mZIAP4TsCSCytKZu+bpEMk7ZaMaTCuI4whE0m9hUigBJFK2Ol6x8m47Nmz5hWsAALSkMALMAQNma79Y+lfFicsgtmc8x2c0bvfSMDgMKSkkqyvVJZRJCC6yWDXpU79IOLexcsdIghIBKVE8y2Z8rMxL71S1dMrR3CEFEtSlAPlUCxcABzq7g7WoLRJMlfiKTLUFBQAZnLasph+Zr\/ALwyVgXCUFQVRKXAJY3ISCSoOkEuWf3gyi6oikK+Cy0JQpZUDmokJIJbVSq8oDi7O5u0LcRiUlSglOh5cr6szqrYgvct0hhx7EkEKS1SoAtffte37QZ8KcAJKZyvlyko2KwXYsLBg\/Wm8G1ubG4vUUF8H4QtOFUQwnEjMl\/lS5SLdg4FWeher\/ApVJSJYVK5WfMwLkAnQ7xRgFrzhDE5MxWS9ySK3c29B2g\/FYPMp8r9QVd9Lxx5JubqrOyMFA+bu9Aa3Nd4sl4dK86auQkpLWLh39\/WISgMzEsl7saXalx2hjMw4lTHLKSFEDUHY0vv+keq5HAoiLKUEg3BanQt5wUmXVk0dND\/AAfOCeK4dBmUdikF\/vtEMSCEpIsGYg1DA\/v9IKkBxqwnGSUMMrEFAFSHe\/uw2vCRAYuNHr5QXhlkqDnVtdfs+kDzCAW0Lj+TDoSQwwiAQzaX2DA6VoIhj5QCUjWzjXSxrYR2FWXcZKMKlj5e29oLn4POAaCz07Mx84IPArwzJUCTSr\/bw0T83Qs1fP8AaBE4QIU5BLGzs5eg+sWyjlsXFb1fp7wApDNCUOxJzAGxcbWbZ9fKC+LLTNQlCFMlIcZ7tQUYk23EK0YjTf26fe0SnzwlLEs\/mPbtCjjJMuUQnldQRUubg3ALOC7R5LQhGYk5kkLN9nLG7GqR6wHIDqILu1PMX+seYeUo53SwZTk2Zt+riAZFsqUQUFNeRNO5A\/XyhsrgyJ8tlAJUT\/8AJRwQ4ZVeZL6X6wu4er\/NzE\/KE0GrVo2jNTrGn4etMuWCdXJrqdO0JObQ8YWfOuJcPXJUUrY1ooF0mtWPTa4iErDkk8wFAQ59RH0WfOQtblKVpP5gCPQ6wg4N8OmdPCjKPgZi9SgKqeVABroNhFYTUtEZw47EUzha1DMC6RQkc2X\/AFN8vn7xfL+EsUpIWJaygtlVkIBe2V2zUGjx9Vw+NwWHmIl+DLQosEqSAVAsl6s7ZlpSN2UdhGd+KfiP+pUUgFMiUsuSo8zUzM1G2r80Hm14AoWKeFfDMyQoeMEpChQKZR3YoScwo9yKgQ+wyD4iszBgLa1LW0YiE2BxCUDlB5gGrVh8r9Kw2weIUVUFTT0P94hk3bLQSROYVFRNgCX\/AE9m9Y9HyFu5LaD6mBpy+Yprq9t3++0MMOrKBW+n32jmyKi8WKuNyAU5gTagF2Yv+lIzWHQ5Z\/zGtmFGbet\/rGj4nMB5bV9tB\/P1hMJQQsLJJSXB87ewMHFpBmrJcPlf5jK\/CAQkaP2jRYZQ8VT8zJqbM7FQ6WEKMI8tSlrSxJoNaUAbepvvBuAlKUhazUghxTYqUT55R6w02LFB2CIVMKkjRxRgxKtTYkP6vB\/DXTmJJISK0o9zX\/cB5QBgUG4IygDuR19T\/wAoOxgKZSkA8yit6dI4JZNs6eOqIfEqM0pblpY5VnMx0AAcF6kU6jzzCZUg8vKhIlscxqEE7ii3KbXpU7u\/jFKRJBdQOfMG2OUVParsYzGJw2YZ0AFh8qi5pmKmJFQH1Y19L4m6EmtE+Jy5EqWkSwZxK8sxQGUBIAJAq7W10NzFvFZ+VXgoKgDlBejKNGIZxpV7vpAsqSEAKUlCmZWW4Yh67F1W1btEgEqeZXPmvf5iqwuVB3u0O5oRY\/Is4phfDGRanKRdjTe+lo2WDQAMMZYJlIQAk02AUo9T9VGFWOQibMlyZaM7MSo1YUUp61rvvGo4bJy4dMugShvw1oblj+XURGc3LHXkrGKU7AMYgiY9EArJFG5RTuDcsKNEsGpIT\/1FbMpR\/wDUdz5xDiuKDjIoHwxWlXVQ99S+rxRwqZMKGk5glJKdL3Ooe8cM5uCuK+\/8lpdHz\/Ehjd3SLj9daQzwIUuV4YBzEoCSLfMACdXGYeRgLDTEc3iOaHKS+lagEXPWHfwdJQF58qiQ97aFwBsN492cqR50Y2yrE8NUlSWSoBLpWSQbkAWNq2G8UqCUy9xSpvXfz2hjx6dzFSVDKlSSQA7+9DQwrk4ohIAAoSRrqCB1b9YWEm1bHaSAsLIOYq\/C403N27GAJwGY3bM1f1i+espUAHZ3+\/OKJjBStj\/eOlHNIuwqgSR1t9+UN8LMdKUgkABt7WrCVK3SfL9RF+Cnkcv3XyeGEQdMLkuXLirRZLSCS\/3pA6nY7v7ff0iuXOID\/d4A5bOmEUNNBRzS\/a8dXd6N52r+0dOIzEsCbjyjzBrJIYip\/k1gBLsHMIbUkVJD6tq\/S0FgstnzBVyDYULHUUgZEsVCavYOO497+cVKWwcMGAcG4JOjwrYyC5AKZq6sA9a0ew76Q+Cs4S5eEOGx3NzBxlArpZz1qDQ7xbxbiKkIzIoo0G49bQjVsZNJBknEeNO8BOYJSHmEUJqAEPo+p2B7x9CCAmWAAB8oAFAANBtQQg+DuE+BKAWxmKJKlXzPWpuQBD7jWISgyySwd2alGFv93q0W4qOiDk5uzBznONQk0ypV7M309oyuMxCs6w\/KFKLaOXr1jbYhYmY5KkWMpRB6EmpA6GMHiF1W1yojuKiGAavhgzBDO5UAR5OTWNNhGloKiKlm82IHTtCLgsklKasQ1H1ZjDbEupn0Yd3PrbWOXJ9To6IaVgss5ldRd7F613aGchByqJ6fYboYExKkhb5QHoOjBmt1PpDIzMqCfu0SlbKLQo4jLuSLH7beEKJZViZQc5XKiO3MKenrGlxOVSMxLvsf37Qsw8lAUZmhDOdnr5lvaDBUabtFfFp4ehOoPnr0\/iLeAlRQsWBy31ZyfUke8J8R4y+YpIDlyRSHGFneGkJqBR+jXPeFy6jxXYcdt2aXBSwAnlHyGl3szb0akS8FS1ZdK5i9QGBUWawB9SIIxE2UlRyEUSm\/4QWApo\/Lp+sDT8WhwmUrOpYZ6sm+1vPaPMkrR0pgHxWh5S2HL4bB75gofVISBGVwRTMQu5U1jSpCgwa7\/VI7HacZkDw0ynDlNGuQAATXo\/qNoz2G4SSo+GGCgXqQaFNT1YAtvF4TSjXmgUcrBqThkEFIUvKwar\/mDBwQlPavqt4XLUF0H4KnUChuzuR90hvxjFHPLloUM0tJBKqh2D2BPRtSIN4TLCJYUpIBNi73c\/f94Vzcdex0rQu4fKUibMKUAgpSGbKbk0IsWbS0HzZykllcwFSOlSQ7sWDRPhkzMCo\/KCutXJJ1Gv8AEcnCiYslTeGCMwDgupwBSoBZydGpE3JtpDJdg6cEvFOJKfmYFbMkCtSfusaTA8CElCZbFRDuX3JP6wRiuLpwspYSkAJAJygilA7HW3lVyBGD4r8STlzCRMnIAoAkgAga2FfLSOrFFS14ISk0xBKwqVBCVS1INnILE7Hq1faPApeGVmlliHfUsKZSNHt6QSFkknxGzKIYEjJloDTUt7xbjZxChRJP4xcKCUh6Cwofa0dnK3RCtEZ+LTNSrMGOUFRexJOh2yiFeGnBKcikspKzUapNfMOT\/wAoZzkJCmbKk\/lLWINPy2y+cUTOdClkB8zMCGLBL7MqqT1Y9IKSQrbYn4xIIWClygmnRmf94BIfMfu5\/aNHjQMqUXARbRy+auug8ozqpRBozaRaErRLJCtnktVoYYWaAW319IDQC9A+\/wB7R4s1fXWHJdDNMtSQ9CHNHt0639ouSzHoC599dbRRh8dRla3e1IJSkJZSbFnG4MBlIs5OHLuGAHVqNp6ROXLIUdHAGjN9j3hhw+ekUUEqAOoralK9YYYnBylIKgSHLtUkbgEa9N2iTk0WUU9mdVMYsB\/e4DRTMJrmIIcF9fWvv0g3HSUJHzOPzFydS57\/AKwPh1BYICs1H60p3FTfV4N+Ra3RGUHUKWu3WopsHb7EGfCuG\/qscgKBKJdSNOWz\/wC79ICnLKUE6pFHuI13\/wCJcMBKnzfxKUE\/7UgH6qPpFILyTm\/BsgQFn0H36QBxdIXMQSQcoXy9ynmPbKR5wdkDvs8LcRPSVhAuUUretq\/WGfYi6FM2V\/8A1ksyf6dLMd1E02DNHzqTWb0zGkfRJWb+oWHzDIGULEBVG3t7x8+w8wpnZj+Y+8FmNvIxRZAQGATTy16vDLDYl05KaEvSr7wsws9Oocmgc2bzIGgaLMbMqAKqL9wzAiOdorYbhJeZybF31vt2MWcVS4ShLsHJ\/wC67giAOHYxx5H3q0HmQokVJpZ\/ul4Rx2OmVJl+GjKQCSzbudL+faJS5KJnInQ3vQa\/WBvAmOxvboBr5w\/4VwwpdylDB1PoLuoaDu0BtRRlcmdN4cnw8vaFuE4eMPmmz0lSh\/8AFLVYsHzrGwowvXqmLsX8RBj\/AEoUJSX8TFrTtpIDVOzOau24XD+IqmJKl\/6g5JcgZqjRiQO6jHHmycVotFNs7iOJVnAUHWoAgpISGUVCgqpLbHciB\/h6U81LOShCkgZbqSWNL5qjWrGGTyZ8yShZAcrJy35aAE6CpHSHOHkSJM\/MhOVEsOoB1NVIuouRUHyLRxK5bei\/JLoD+JMGtCEs2dKA4ehJDN1LgVtWFWAwWRS7\/Ml1KAdRNSzaMD9iHXG8UlYCwaLKgH2AUrq1VD36ws41iyAhlOQRdjbT192ikpOtCp6ti\/GylEhWQjxCGDkVZRLHUftDaVhymUJWZ1JS5JsPPZgfSFOMnlX9NYsTs\/OFCziu779oM4vhVKlZAQCtTqd2CUl2ejCgqaesR7krZWD02Vqx6JMlSkrStlfh5gzBxsXdixiGH42idlly5agogLKKhJcAKBcgta9KWpHmA4UEICVFk2JRUqKrBwGatdIYTsJKOZeUtlYBLFQSMrHXNoXqYg8kYZG7f3\/0XbAvifh09cuRkSogZvGCC92+YA1DAjWFOE+EVT0CYqcJZLugpciurqvB+IxMolJTMXNdkFksCtKqc1s1TQHz0hrKEwpGVRT+ZLEMp6u4uzRf81mjBSjH+f4ok0m+zEyJ6GAByk+zVvqL\/wA6SMsKPNRRsWof7wGhJIzAkHQ\/d4vlz3aXMAG1adwdOv6R7dESuahTqSsh6l1a6ejU1tA0qdkLLBZ+YVcUa2otDOZQZVuU6KFw\/XSBOJYZjmqQyRm2NA24EZN2Zx0Vz0AlhYpBT1cWOzge0IZgOY1sWbpGgwqUy1Jzl0lKad66WYnu16QB8R4Eg5h6jUd4pBqyeRNoERPY0AY31G0QmJqRbp30gaVM\/R+u8GolBXMHcfoNd\/4ipBbKc7ONDeCMJiimhqnaLsbggE5nFRQj2Y7fSkLkqjGemOZc7UGjflfoHb70hnKVmASVVqxdtPr\/ADGalL\/EC2+x7iGuGxADpKSLP02r9IVqykZhRluCFLprm0L67VhTIQUTALFxzA2rcEdIeqmJWGNzR3A7ecKsahQrcCj\/AL7QqsaVNWCcTxyph5r09ep1j6V8DSzLwQDMo5ju72j5WpDrSBqQPePs\/CQmXhpYP5UtR7xaKSRJtthmHSRLD6C0J58l53iA1SkAD1Nup16Q6mAlJILa9aRnfEV407IASUAdyC9P+RjJbM+iHDsYcsxawxAUK6Ede5j5xkJLl7vH0rCyk+CtLsVEsrdr02pfrGNw\/C5iiwSSHZ22hpaEQ64SUhIBOnfVqHzi+QlJWSzuP217gQBguGqScrVe33aHGE4Usqp1+6xBlTzhuEILkX\/l\/rGr4RgPED2Tqdug6xDB8IKZZmKLBIUSGuwcAd2iHFOOBCAmUMvhrFDUEOetaEF9Y5s2dR0uykI+xlNTIkOuxpzkupjZtBYxj\/ifFrxCfBlIWiV80ymUqGxK65j5s4LRVxPGKWgZ6upIUMxYsK2tfZzAmOxClhMpIZOV1Ac+oCXJYvTzehGnIsjbtlbSVII\/pVeAhKyCmWl3HyDNmDAuQQBrrUuYZcOUkS1pSSpRQCCxAAcmxY5mzO4vlobQJjZyvCShqBaeXLpZsvZqUt2jzBYp8QtRSouKBrsCqpcMQQO9Nnjnlt2\/v7sZSJSUATcOQh1AzTpzZL3LZg1xUdNSsZRGYJBGQjMS5oUu5Iu4uLPXqGleaZJBCCR4rJmEqBFFLOyFtmNPUCDeKBk5UjlQlYKhVwC7lqAB6s4ZOrvBbcujWC8Qx6JSZQUt5aEqJFXdRokNb8I0v6rcdx5M3\/MQksFpUxWFEkuXbKlg4LdE3tC3FzBOIlF3IOVrBQqHcDp0IAizhnAViWkEyV5BmKS5BzZiCopuCWqSA1iRHVHDHjb7Etk5vEUlSSEKIAJV\/mUJANABVIIHW+0OMLxlKpCwUkqUlgkA5UAu+YrNFBKSKan0XyQgJCJkhIUmhVlKSsHMwsyezljbWLZEqXNJHygcyFCaR7MyrtZ6lnYCKLFCK2g3IdcB4hhp+HXmUSElTlVTlSqgS6iQGADU7GsAKSlKsktJKWZOYKMspIBACgpySolk16QYrDCQyCCUKISVlOQuG1q4q5L6vvETxBKFCXMJk1CQpSAAQxDlSrnVwRUpekeVkTf4ipR14LR1EDXwvw3KZLhKEqUVLzIDVKtBRjS1t4u4XwSdMRnRKmJCjm5yKlTElLA8rmxYhiGFIt4rMyz5aElJkzFMcxLMQmpO3IRTd6CG4wcvSYnrkE6Yl9apmgDZukdf4eempKvtiuJ8i4Vj\/CSQuqdqu+w9IdzcKFJdNQasbjWkI8dPSrJRySSWAemha\/doa4CdkSEkuGvqP4\/iPSkjngyeHnFPKap1Bg2XLpmllx+X9n+kUTZQV0MUyJqkF\/swtlCU\/AJWOUNum3pt2MVyiCfDWaMwfRX1AOo0hlLKZnMKK1\/neIz5SVUWGOihf+R0+kGzNGP4jw0oWQlJYA9W\/iKJE0pV0+3jW4mQcuRVjQLFj32P3tCHGYcyzypfdJq7a\/e0VjO+yE8dbRbNkkpKXsxGzG\/vCoBvKnprGm8WX4aMoqUkZGbzfRgk0fWFCMMk0sQohXbtZydRvBUhZQB5SM5KUsH009dIOMhk5VEElL0OlBV7EHaG6uBhCc8svR2apF3HUD1rFAmKCShhd7VFB6QnyX0UWKuwATindv4au4rFeJ4gbXGrxfPW4qKwom3rFFsm9BmCUDPRtmH1p7x9kwjZEg+UfE8BPyTEK2Ij6twvHZkhi9ItFWiUnQ3XNoRoTCGdhVhalJN4Ln4kgxLDT3LQ9UC7F8nhqyU6MGfWpq\/pGu4dwRITRNdTq5jsEjMA48ocIxaJISVlsxYd2J\/T3Ec+SZSKoR4ngjrzANbvDPCYOXIllcxgPr+rWi7iHGpfhzlSiCUOM3XKCSwqwf2j57xz4hMxACiaIICrklZSxtehPkI48ufjpdlVEbfE3FFTCAlRyqWA6SQGKfy6Mza+0ZeXNUfEVUpcsXDOAMrczUYdyk2aCMJiAuX0CQpiwOa2VtiR7QvRxBgpJUlFSHAqQMri9y\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alt=\"Yellowstone National Park | Plan Your Trip to Yellowstone\" \/><img decoding=\"async\" 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\" alt=\"10 Things You May Not Know About Yellowstone National Park - HISTORY\" \/><\/p>\n<p style=\"text-align: justify;\">\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 En el Parque de\u00a0Yellowstone<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ciertas bacterias no fotosint\u00e9ticas forman estructuras similares a estromatolitos en fuentes termales de Yellowstone, por lo que existe la posibilidad de que bacterias similares formaran las estructuras estromatol\u00edticas arcaicas.<\/p>\n<p style=\"text-align: justify;\">Estos restos de Warrawoona incluyen microf\u00f3siles filamentosos y cocoides muy parecidos a cianobacterias, lo que ha inducido a pensar en la existencia de organismos fotosint\u00e9ticos aer\u00f3bicos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/powerpluciacorrea-1-100418094815-phpapp02\/95\/origen-de-la-vida-1-1-728.jpg?cb=1271591392\" alt=\"\" width=\"304\" height=\"228\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Son muchas las teor\u00edas cient\u00edficas que, a lo largo de la historia han tratado de explicar el origen de la vida en la Tierra.<\/strong> Ya Arist\u00f3teles (384 \u2013 322 aC), en la antigua Grecia, propuso una hip\u00f3tesis: que la vida surgi\u00f3 por generaci\u00f3n espont\u00e1nea. Esta idea ser\u00eda rebatida por los experimentos cient\u00edficos de Louis Pasteur (1822 \u2013 1895). Ahora sabemos que de donde no hay nada puede surgir, sabemos que los elementos se crearon en las estrellas que, en explosiones supernovas son expandidos por todo el universo. Sabemos que esos elementos depositados en mundos bien situados en las zonas habitables de sus estrellas, pueden llegar a constituirse en estructuras complejas de las que pueden surgir, formas de vida poco evolucionadas que, con el tiempo, se transforman en complejas y, en algunos casos, en miles de millones de a\u00f1os de evoluci\u00f3n, pasando por fases que las hace ser una vez una cosa y m\u00e1s tarde otra&#8230; \u00a1Pueden llegar hasta la consciencia de Ser!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/image.slidesharecdn.com\/filosofacienciayotrasformasdesaber1-090919053737-phpapp02\/95\/filosofa-ciencia-y-otras-formas-de-saber-1-10-728.jpg?cb=1254832141\" alt=\"\" width=\"304\" height=\"228\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 S\u00ed, muchas son las cosas que no sabemos<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Son muchas las cosas que no sabemos y, palabras que empleamos de manera cotidiana de cosas que sabemos para que sirven, como por ejemplo la energ\u00eda, no sabr\u00edamos explicar lo que es. Tampoco sabemos a ciencia cierta y en toda su extensi\u00f3n lo que la materia es, y, si nos referimos al Tiempo&#8230; \u00bfQu\u00e9 es el Tiempo? \u00bfExiste en realidad o es una simple ilusi\u00f3n de la mente?<\/p>\n<p style=\"text-align: justify;\">Mientras continuamos tratando se desvelar todos esos secretos, disfrutemos del El Universo,\u00a0 de su rica Diversidad, de la Belleza que nos ofrece por todas part y, desde luego&#8230;,\u00a0 \u00a1de la Vida! Que no hemos llegado a comprender.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/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%2F2020%2F11%2F02%2Fel-universo-la-diversidad-la-belleza-la-vida-4%2F&amp;title=El+Universo%2C+la+Diversidad%2C+la+Belleza%2C+la+Vida' 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%2F2020%2F11%2F02%2Fel-universo-la-diversidad-la-belleza-la-vida-4%2F&amp;title=El+Universo%2C+la+Diversidad%2C+la+Belleza%2C+la+Vida' 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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Las teor\u00edas actuales de formaci\u00f3n gal\u00e1ctica permiten [&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":[197],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/16062"}],"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=16062"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/16062\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=16062"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=16062"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=16062"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}