{"id":6911,"date":"2020-06-19T08:32:05","date_gmt":"2020-06-19T07:32:05","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=6911"},"modified":"2020-06-19T07:33:47","modified_gmt":"2020-06-19T06:33:47","slug":"%c2%a1el-universo-%c2%a1las-galaxias","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/06\/19\/%c2%a1el-universo-%c2%a1las-galaxias\/","title":{"rendered":"\u00a1El Universo! \u00a1Las galaxias!"},"content":{"rendered":"<div style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.universetoday.com\/wp-content\/uploads\/2009\/05\/hubble-constant-2-580x290.jpg\" alt=\"\" width=\"580\" height=\"290\" border=\"0\" \/><\/p>\n<p>La constante de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/26\/aia-iya2009-habra-vida-en-otros-mundos\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a><\/p>\n<p>El universo real est\u00e1 en funci\u00f3n de la &#8220;Densidad Cr\u00edtica&#8221;\u00a0que es la densidad media de materia requerida para que la gravedad detenga la expansi\u00f3n del universo. Un universo con una densidad muy baja se expandir\u00e1 para siempre, mientras que uno con densidad muy alta colapsara finalmente. Un universo con exactamente la &#8220;Densidad Critica&#8221;, alrededor de 10<sup>-29\u00a0<\/sup>g\/cm<sup>3<\/sup>, es descrito por el modelo de universo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>-de Sitter,\u00a0que se encuentra en la l\u00ednea divisoria de estos dos extremos.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Destino final del universo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Pero la densidad media de materia que puede ser observada directamente en nuestro universo no representa la cantidad necesaria para generar la fuerza de gravedad que se observa en la velocidad de alejamiento de las galaxias, que necesita mucha m\u00e1s materia que la observada para generar esta fuerza gravitatoria, lo que nos da una prueba irrefutable de que ah\u00ed fuera, en el espacio entre galaxias, est\u00e1 oculta esa otra materia &#8220;invisible&#8221; que no emite radiaci\u00f3n,\u00a0 y que todos llaman la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/04\/26\/aia-iya2009-habra-vida-en-otros-mundos\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d, que nadie sabe lo que es, c\u00f3mo se genera o de qu\u00e9 esta hecha.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/universitam.com\/academicos\/wp-content\/uploads\/2011\/10\/OSCURA.jpg\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><\/p>\n<blockquote><p>Si la &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; estuviera realmente presente en nuestro Universo, todas las galaxias y dem\u00e1s objetos deber\u00edan estar inmersos en un oc\u00e9ano de esa fugaz materia que no se deja ver.<\/p><\/blockquote>\n<p>As\u00ed que, cuando seamos capaces de abrir esa puerta cerrada ante nuestras narices, podremos por fin saber la clase de universo que vivimos; si es plano, si es abierto e infinito, o si es un universo que, por su contenido enorme de materia es curvo y cerrado&#8230;<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div>\n<p style=\"text-align: justify;\"><strong>Galaxia head-tail<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<div><img decoding=\"async\" src=\"https:\/\/www.daviddarling.info\/images\/3C305.gif\" alt=\"3C305\" \/><\/div>\n<div>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Radio galaxia\u00a0 3C205<\/div>\n<div>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTdrGCt9wtQfojzTZ3yyIX3XwERXNgM_Tmy1MlfQCtCwKS8f_gi&amp;usqp=CAU\" alt=\"Tailed Radio Galaxies: Cometary-Shaped Radio Sources in Clusters ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQwVf3pPhbQdxAopqpixWlPsS3oB_ITS0ksqs5jZWgjnaUCDdcE&amp;usqp=CAU\" alt=\"History of a Rare Radio Galaxy Revealed by Its Jets\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQzVb8yEQiJ5AhoAg4nc3eC8F1UrCMjghzuL6Pa1jSsC1Bnjgjw&amp;usqp=CAU\" alt=\"Low frequency results from the GMRT and the role of the E-LOFAR ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSKWOiXGtMaoK_c1uJsf5ppcRFt-UN_TnHqJxtS28Xu98gjld_H&amp;usqp=CAU\" alt=\"Radio galaxies: the mysterious, secretive &quot;beasts&quot; of the Universe\" \/><\/p>\n<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ya tenemos la primera fuente de <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>\u00a0con el sistema de dos telescopios MAGIC-II. Se trata de una galaxia de las que se llaman \u201ccabeza-cola\u201d (o \u201chead-tail\u201d en ingl\u00e9s) porque est\u00e1n formadas por una cabeza m\u00e1s brillante, unida a un cola m\u00e1s d\u00e9bil. La \u201ccabeza-cola\u201d que ha descubierto MAGIC-II se llama IC-310 y forma parte del c\u00famulo de galaxias de Perseo que est\u00e1 a unos 80 millones de parsecs.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.researchgate.net\/profile\/Eduardo_Ros\/publication\/51989326\/figure\/fig1\/AS:654359520104448@1533022875013\/The-jet-in-IC-310-on-small-and-large-scales-Shown-are-the-NVSS-image-large-field-VLA.png\" alt=\"The jet in IC 310 on small and large scales. Shown are the NVSS ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una el\u00edptica en la que una intensa emisi\u00f3n de radio en el n\u00facleo est\u00e1 acompa\u00f1ada por una cola irregular de radioemisi\u00f3n difusa que se extiende cientos de miles de a\u00f1os-luz.\u00a0 Es una radiaci\u00f3n sincrotr\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2008\/11\/01\/aia-iya2009-ano-internacional-de-la-astronomia-6\/#\">electrones<\/a> energ\u00e9ticos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2a\/Cartwheel-galaxy.jpg\/250px-Cartwheel-galaxy.jpg\" alt=\"Galaxia anular - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTcN64l1Ao1nTiK5ffx72AlV4BV9MoJnrWZZtH1-Gzpzct8uSzk&amp;usqp=CAU\" alt=\"Galaxia Rueda de Carro - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia anular.-<\/strong> Inusual galaxia con anillo luminoso bien definido alrededor de un n\u00facleo brillante.\u00a0\u00a0 El anillo puede parecer suave y regular, o anudado y deformado, y puede contener gas y polvo adem\u00e1s de estrellas.\u00a0 Un ejemplo es la Galaxia de la Rueda de Carro.<\/p>\n<p style=\"text-align: justify;\"><strong>Galaxia binaria.-<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/2\/2a\/Cartwheel-galaxy.jpg\" alt=\"File:Cartwheel-galaxy.jpg\" width=\"641\" height=\"523\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Par de galaxias en \u00f3rbita de una en torno a la otra.\u00a0 Las aut\u00e9nticas galaxias binarias son muy dif\u00edciles de distinguir de las superposiciones casuales de dos galaxias en la l\u00ednea de visi\u00f3n.\u00a0 La investigaci\u00f3n estad\u00edstica de los pares binarios que sigue las \u00f3rbitas, es valiosa en el estudio de la estimaci\u00f3n de las masas totales de algunos tipos particulares de galaxias.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia compacta<\/strong><\/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=\"Una galaxia enana azul compacta no puede esconderse del Hubble\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Encuentran la galaxia m\u00e1s compacta del universo \u2013 Circuito Aleph\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Tipo de galaxia que solo puede ser distinguida de una estrella mediante placas de exploraci\u00f3n del cielo tomadas con c\u00e1maras Schmidt.\u00a0 Tienen di\u00e1metros aparentes de 2-5\u2033 y una regi\u00f3n de alto brillo superficial que puede ser definido y debido a n\u00facleos brillantes de las regiones activas que est\u00e1n formando nuevas estrellas.\u00a0\u00a0 Unos 2.000 objetos de este tipo fueron catalogados por F. Zwicky.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia dispersa<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.galex.caltech.edu\/media\/images\/glx2006-03r_img03_small.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Galaxia espiral de brazos muy abiertos formando &#8220;caminos&#8221; de estrellas azuladas<\/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%3AANd9GcSLXF9vQ_-cV_Z2ZALDjfxKgPsfeUM1jXcepR91-XNvtim_4xbu&amp;usqp=CAU\" alt=\"Dos galaxias sat\u00e9lite de la V\u00eda L\u00e1ctea chocaron en el pasado\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSgZNFeon5WDhCfHg-j3DlC9JI9J3FrZJ-QtXubUuzABNEw1Vdp&amp;usqp=CAU\" alt=\"SIC Not\u00edcias | As duas maiores gal\u00e1xias &quot;sat\u00e9lite&quot; da Via L\u00e1ctea ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia con bajo brillo superficial (LSB)<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong><\/strong>Tipo de Galaxia cuya densidad de estrellas es tan baja, que es dif\u00edcil detectarla frente al fondo del cielo.\u00a0 Se desconoce la proporci\u00f3n e galaxias con bajo brillo superficial en relaci\u00f3n a las galaxias normales, pudiendo representar una parte significativa del Universo.\u00a0 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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100822_hoag_object_a1515_2146_hubble_space_telescope1.png\" alt=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100822_hoag_object_a1515_2146_hubble_space_telescope1.png\" width=\"579\" height=\"504\" \/><\/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.\u00a0 Se disponen de manera que capas sucesivas puedan aparecer normalmente en lados opuestos de la Galaxia.\u00a0 Alrededor del 10% de las el\u00edpticas brillantes presentan envolturas, la mayor\u00eda de ellas en regiones de baja intensidad o densidad de Galaxias.\u00a0 No se conoce ninguna espiral con una estructura de capas de ese tipo.\u00a0 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;\"><strong>Galaxia de anillo polar.-<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100822_ngc_4650a_polar_ring_galaxy_hubble_space_telescope.png\" alt=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100822_ngc_4650a_polar_ring_galaxy_hubble_space_telescope.png\" width=\"600\" height=\"298\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMSEhUTEhMWFRUXFxcaFxgXFxcaGBcaFxgXGBcXGhgYHSggGB0lHRcXITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGi0lHyUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAUkAmQMBIgACEQEDEQH\/xAAbAAABBQEBAAAAAAAAAAAAAAACAAEDBAUGB\/\/EADoQAAEDAgQEBAQGAQIHAQAAAAEAAhEDIQQSMUEFUWFxIoGR8BOhscEGMlLR4fFCFBUjM1RicqKyFv\/EABcBAQEBAQAAAAAAAAAAAAAAAAEAAgP\/xAAfEQEBAQACAwEAAwAAAAAAAAAAARECIRIxQVEDImH\/2gAMAwEAAhEDEQA\/APIUoShO0fJYZMknShRNKJKm+CbSCIj3y18kIKkUclIxqajTmbgQCbzeNhG6kYg4nohW2t3UWHpZiBoNzEwNzC0qeHiRr71WoyoVac7qnXpQdZW1icPbqsesLqqV336JM1k9E5CCUGtCvl+Gw5QCS6TIkiY020Iv\/dcU4vrF\/wC1BupXaWPl90j0hPTqgU9b8o01Nt9vVBWoPaGuc0tDxLSQQHCYkE6iQRKCjKXmUk+VShQkCmlPKkZOisTr6\/0gKkQRBC0Kxg6THZs9T4cMcW+EuzOA8LLaTz0ClJ2hBU1NR2iIvzn5QpabVJdwZg299Oq2uGHxCdD8li4dq2MKN99Uhb4rTAMC65vEMGbYSdTtfdb+KIItJKxsbSAJAMjmRBO2myiq4\/CtpmG1Gv0ILZ8xfRUSFMfQaIHtuVmEMIiEKtYGkXuyiL80hD8WGloMT+bqAQR8wgdUe4NaXOcGghoJJyjWGjYalPVAa+CLA3v9x9VFbtyQoFPmSQylCIUlB4a9pc3MAQS2YzAGS2RpOiFphCQpS4mxdVrqjnMYKbXElrAScgOjZNzAtJUSSdpi22\/WFLdqbCBgqN+Nm+HmGfJGeN8ua091E4CTGk2nWNkJRRCj8w7VZpC3NR0XRPhaZBbcTE7jkeqnwzPJUFaGEoE3Any+a0mNJBJJkfa0fJVMA8sIcL6225aLQw5LtCQRBtpM6pqhBoGyysa8EmZ38l0eNpS1zjZxIjkecfVc\/i2NBIOh5duqlYyvh8gSB6d1VcFs4fjLqVGvQAaWVgMxc0F4ymW5T\/j1WTWbppprr7hZNk+ITCvNcGZXt0kWN5jUGItKp3ty2U9WuX5RZoFhAgX1JhalZsROqB1TM8WMkhu3KJ8lBCkqCCRIN9RoYtZC5B+AI5IsqFPm6KxHSJTkJEKBgUpTdE6iZEhRKCVm0W\/fn9PRWqNyN\/uf3VRgWhgmXF46n+FH21sECDb3K2sHQyiWkzBnzsqWBokHYrqKWCcWweQNt\/eiqYycfAptaZzyTNoykCLazrdc1xF+22vv1W7xIR5fJYdaCbgkkW7qX1i1WCTe237woHFWqrSCq+htHmBHnKhCDm5C3LJkEOk+ECZaG6XJBnp1T0QCDeI+f7KOyOi8xG06Kitp6rAAIGmp5ze\/booIU9UX03U\/DsD8U1AXsZkY53jdGbL\/AIt5uOwVbh48byuRn5UoUkgxZCkHcZJndCEZCFCpkikQkLqUS+DIPzZ8xnTJlgRG+aZ6RCAJm6p2qQ6XVauCAWXTFwtrAUrqTpeGsgjy0XVtYXUyBNhIH3XOcHpFx699F2DazfhEAFpjpfnJ1V7ajieNiAbXO2\/OVzVd8bea6fjTtNd77eXvdcxxB14M+91QX2qVJdJMm1gPIX6dlSrU41sY0Puy2sFjnYSrSrUgC9ozeKHNJM7EWiYi9xKzeI4x9aoalQy50TAAAAgAADYAQj6cme1Bw2SCKqLm3qgSEjnIXGZlMUnqBMdF90s3dAilS0nJpSzct\/vsmCkSSQTqQi2NZGh8iJB9CLpgicQcsAi1zMyZNxytAjonCCmw7DstvA1SBAA8UbCRceht81m8Op3tdbVLCm0iB6JDs8Fw\/wCG1rmvY4u1DTcWBv6q\/i2mIF\/VZ\/AWGGy4GZkXlu1+\/RaOMflFpWbZW5HMcZFt1yuKfJJMz300XW8dg3ae8wuRxTrJgvtRqvmFDqeo5KWqFG5kQed+94+xSwiqkkkukneVGpHDVC480NBKkFBxYamQljXNDnRYF0wCeZg+iYtEa35ckLiYiTFiR9ylRElJ6ogCmgqGk4DbTqnaeSQTqRsqdOAiDUacTNqDJly+ImzuQjSPugDYMJwyFJTarVi3gqpbot3DY5ziDOmkrHwNIOcG6Ta5AHmStPBsEnpMK6Pbt+A1gRNpi9uQVziNUEC0AiCeq57hL9MvK62Gtzg209Fm1uRzvFacgnmuaxI2XbcSoZW6yHafsuQx1NUHKMmsFEaZifvzU9TuoXALTnVdwTbKSoIuhyqILb\/yk4SNfJG4aKF4SABMij+k89B6n91KEzLmEzlm8RMTeNpShM0ogVFYwdLMfKVq4jhT2U2PLPC+crucarLwroMrQdjXOAaTYbTp2XO7rrw8cuqQZdG2mrDfFEgWAAsBp217q1QwqtGQ\/DmsBOdheMrgBMQ4g5XT0N43V7DiNRoIt9UeEwnRXaeG6K1Y1eBYeSQDOsG\/r0W0aGVh96Kp+HqBG3eFq48xla0aGFm9tyMfFYZwaXR4TaY31sdiuT4lSE2XoOJw7nNuSBrl2n91yfEsPfRUuM8prkK9G+iqPprdxNIySs2tQK6axihUvGnkgyK06kozTULFcXTNokmAJKlqN5LpuA8YwtCg9tSiXYjM006mzW8j73Ryuejwkt7rksThyx2V4g7qDKOYWhxjGGtVc8gCdh8lSyBanocpN6NKcJg2U7SqiJqStUVVpwrtK5sstxo4SjotzBYUQqOAYF0uFwxaQHAgxNxFjoVz5V1kLDcP6K9R4Z0WxgcKCFrUMEFz21vIz+EYXKCIBJCKvgzadbQuiwWDAKuHh4K342xnZK5qnSMQRIi6wuK8Lk2C9E\/20LGq4SXubyVylkUyvN8Rwg8llYnhh5L1XFcMHJYmO4ZGyz5WHJXmWIwEaqhXoxsu44jgY2WFisMuk5Od4uYLFBUXRf7YSx1QFsNIBEib6QFkYmmLmD79\/JbllY5SxmFR+f1Urxeyj9fRaY7MAnQQiUkzCrza0xoIEWAvc3PM317LOYVYouRWp06Th9ddNT4m6o4OqOLiAACToBoFxGAe4mG3Jkx0Ak\/IErTw2L5Fc+UdZXpXDscIHNb2FxYXmeC4hC2sJxeN1yssdNlej4XEhaVKsFwGC4t1W5R4lZdOPP8AWOXF1Dq4WJiHg1RBWdU4gY1VSpWnxXkI58vI8eON6s8LKxpCoVuJX1VDE8S6rF5a1JiDikLmMc1aOPx0rGrYkE39FrjBay8VyWbimANs4HmORv62+q0MbUBnYbBZGJPJdY41Qqm58uiit0VrF4g1C0u\/xaGiABZummvfVQQ3qtsIZThMAjYwHsrQTCjaVefwOsKfxSx3wrRUjwGeRVIshGw9p6dVaGEeCQCYvE7LKpBXsC6HA8rmdoQZXV4rhNeiz4j6bmstDiLOm4AO6q0MUVtcQ\/GBxOGbQfAayMpA8VhAnYrlviQb\/JGHydRg8X1XRcPxtjv5rieHuLgANepAn1WzwrEkEiY\/hZsbldJiKpcARb3yUlOoYA5qrWf4QSRPop6NTI0VImNAd1nGtZPEsXleRM3sRMH1WTisYQTNkuL4iXSLX+axsbjC4yteLPklxOKKz31STZQ1K6hdVTINSV3yqNUBTufKq1XLTNV6ii9+7qWoUELUYRscQQeV\/SFYxuNdWqOqvy5nGTlaGiegbYKsEiUYduY6Vv4qrnCf6IwaAMxHinWQQsB6LC0C8kAtENc7xODQQ0SQCdTyG6iCJDd9jA6KcSIkaiR15FV1JTSzV6lVhHTqKNzRAgk2vbf1uhpuWrFK18NqDFlr4B5mVgYd9lqYKrG3ZZsMrqm1ZjnyVt7j8OIsJVHhptfWLK9XqEMPUXJ3XPO3XenJ8QddYtdwWpxJ9ysc1gHDMCW6EAwdNiQYW8Y9qrnqIuTveO0DaTJ8yonulI3BGooXlIuQEoFpVWx5qNE4\/RRz7slQKSSJLJ8pgGDHNLpPv90IJSURSrVGlO0XjoFVVim+BY+\/ZV0qsmw1vMeSamip0i5rnR+XUzoDACBqaIvUpAV\/DOvYKjSZLbba20utPBtyjaeqKXV8CkEOkHURvfkPupuLtLWwDaEHAaIc5o3cQBETeFd\/FdJrXEMnwgA9xYm3VU49abXA8Td1WNWK1eIHVY1YqWoaj1GURMe9FLhWAvAOkwfe6yPasQk\/p8\/mus\/FfBsNSynCVHVqZYC90Tld+krlSwTcmN0S63y42ISmz9SnKLKPZWmKhSRUXgGS0OsbGdwQDY7a+SEJRBGGggmbiLXvrJ980EoxI2sdCeh28wfRShgtyhgqDsI6qa0YgPAbRy2c3d+b7KlwrhrsQ7Iz8\/6f1duvRW+J8Fq4a1Vpa4xAIg\/0hWK1KMpuZ5RtBvM84SEZet5+33TU6ctdAkjfp7n1QEbieo+l91plfwtd4kNJ8QggE3EjXnoFr4MlwmLDUx2WJg9dJWzgcU5rC2TldEjYxpZJbnCqszudr6TzVniTzcEz++6y+GVQHREkxCvY14AIIGp7rDTn+KMG11ztZdFxEy0+4XO1tVqio8Q6TPb6IAcuhnt9EzyglYw79b\/DvxBUo0alFoaW1BeQLdljuIJ8UxG2x28lFmJQvncQicZrpf5LZIvcHwBxD\/hNIDyHFsmAS0THc3UH+jq8j6FQMqlpBaYIgyNVd\/3Kr+oeoTd3oTwz+zNY6E8oYRdIWnI9ISQFpcY4f8IN6gGZBBm4WWCp62ILgAdkGNH8O8Q\/09UVrSwyJEy7XRdJ+L\/xKcflqPytflyjLYEDYzcGd1whdOqPNZRaGCxD2Pln5oLbx\/kC0623UdPUyY\/fkoaT+fT3KILUrFi3hiA4Tftt0Wq67WuDSNiefLss7hWENZ7abYzE7kCei3sfw8sAgR0J0I27LQRYKuWPBBg6c1pYiqXSed+ix8Nr1W7QpSwgmOfUjb5rLcYeO\/KVgVhqun4tQLATlIExcR\/S5mubkqwWqrhzT0KuVwMA62OlwR90BKUc1kio1Mrg4ajTfTRFi8S6q81HnxOMmAAJ7bKIlMUo0ofe6IhKOv1UgwmSShQOmSTqRgEZQpwnFqejpI7KemNOpVVrzsruFY15A\/LO5\/KO6oKsYSm7NDbnTn6LoqdUPpBoklszO86R9Vg8OqPZU8ETcXiPU2C0cPXAbLSA4EW33mByWsC3TwzAJzwQ6CIOhH5vKwhGzEgM1n+FTxGLhrH54fJkbyCDJGhk\/RZNTFXJ5+\/JDUanE+NVKjBTcZbM8zMRr5Bc5UJMqepW6qrUlFoRvQJyYQoaOEpROQkKRBs6JQOR9Qp8ZhvhuDRUbUBa10sJIGYA5TIFxMHqEHwHfpPp\/CphkvxAAkUWHqwZiYUtJ7JcajS6WENh2XK8\/lJtcDlvKhJrQ4Lw6lWZWdUrtpOpszMDh\/zXfoHIrJPolKLMRcHTfdQCEgkNEoTqFKlpOvCiaiCE28Jg8wses\/WRzT02lgzi4NgT5zCrcKxzqRJEQbGeuq2uP1KbmsDX+MyXAXYSY\/KRufstzuM7jKxbCA10tIJtp9NtVSqOlStaSYgzy7a9lXc5FWkKljImRHbqhLiII7jdJ7echIlsDcrJQkTPqfWEIKmDov5fumzAE\/RJ1FCTkJTlBS0KoZJAl23Ide6H4h\/UfUoMqWVGQ7fSNjiNLI3Abch\/KEInCPJLJk6ZIJB81khomKQKiNo9Ftfhd2FFZpxgcaF8wYfFvEeax8MQHXEjlPojL5QlzG\/D+K74c5MxyTqBNp8lMynN6bS7fwgkgDUws6lmcbSbfIK1gMdUoyaVQsJaWuIJFnCHDsQnfxZ+tLhuIqGo57AHOOzgHTO19UHFqHw5pvbDwQXWvJm0qHgHE\/8AT1W1AAQCJB0I1t1Vrj1V2Ie7FFrsrzd18oJ0bPbZb3pmcbfTImen98veinxNFgbycNbk5pBOYDbbsqXxL2+fRJ1WSSbT8uyxqxGUzzewjzlWKtcZjDQJEQJItGkouHYT4rnDO1mVjny4wDlE5RzJ0CLk7b4y24pjUckzURSB6KTQ4bh6dR4bUeGNJ\/MRp1Wz\/wDm6H\/W0v8A2\/ZcsCUcnmUYZUACcIU8rTIgek+\/mmCYJ1I4RUnQQSAYIJB0MbHopq1OmKdNzXk1Dm+IwtgMg+GHT4pHoq6PZs8af37+SQKaUU+ykJKbyJA31TEkqTBhpe0PMNJGZ36RufJXOPYajSrPZh63xqQjLUyxmte2yz9Odaz2uWjT43WGHdhQ7\/gudmLP+7n3WdEDv799kJKcM5Weh1Hfb5BM2pH+INiIPURPe8hAUpUDGPnp07poRBMqCkmcnCGU0JatXNeGiwENECwiY5mJPUkqOTzKZxudumySGtDCdMSnSCBR03wQYmDMHQ90CchQHUaQYPT5ifokSCBaOaHMkAomhPCUJSoDDrbydft90p8kovc+9kign27IUpTpJ6by0hw1BkeXfVC+oSS46kknuUiUKBvxp8FwvxX5QASdu+47aqjVp5XEHZSYLFGm8OHn9EONeHOtp71QUITEJImxDpJkRFhBveTNrdCtCAKaQnlDPRSMAi2QNRlSS4jEOeQXRZrWiABZogTGp66lFg6jGvBqNzsvIBg6ag9NVXKcao\/w7d1LUruLQyfA0uLRGhdE+sBCHCNL8\/2TD38026sVp0iEwTj9\/slkk5BESNbjqOaEK1X\/ACU\/\/E\/\/AG9Va4zdV08hCfsmGqIqcpkTvfyQFIEU0pgmfuoHlIJ\/4TFBwpShIKBKx\/\/Z\" alt=\"Galaxia anular polar - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Galaxias con anillos polares y el objeto de Hoag (A1515+2146) - La ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las galaxias de anillo polar son extra\u00f1as galaxias cuyo anillo externo de gas y estrellas rota sobre los polos, lo que las hace parecer desde la distancia como peonzas en rotaci\u00f3n. Pero c\u00f3mo se desarrollan es algo que ha intrigado a los cient\u00edficos durante largo tiempo.<\/p>\n<p style=\"text-align: justify;\">Existen dos posibles teor\u00edas sobre la formaci\u00f3n de estas galaxias; o bien se formaron a colisionar dos galaxias espirales (creando un disco espiral y un \u201canillo\u201d polar), o por el contrario se formaron arrancando material de una galaxia cercana (alimentando el anillo polar). Sin embargo, estudios recientes demuestran que estas galaxias se forman de la misma manera que las galaxias ordinarias<\/p>\n<p style=\"text-align: justify;\"><strong> <\/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.\u00a0 Por tanto, los ejes de rotaci\u00f3n del anillo y del disco forman casi un \u00e1ngulo recto.\u00a0 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;\"><strong>Galaxia de disco<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/noticiasdelaciencia.com\/upload\/img\/periodico\/img_1708.jpg\" alt=\"Identifican un grueso disco de estrellas en la galaxia de ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcReKYLzep-vGoCXJr7kHwm5miDWZqPn14gLSqje-OMoTWanXUcy&amp;usqp=CAU\" alt=\"Temblores estelares permiten precisar la edad de la V\u00eda L\u00e1ctea\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR9ILC-YxqdiIuAhv888080YVdxg28Kzr7YqZaetMtoIhyrr0UA&amp;usqp=CAU\" alt=\"C\u00f3mo hemos conocido la V\u00eda L\u00e1ctea? - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong><\/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;\"><strong>Galaxia de tipo tard\u00edo<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/m1.paperblog.com\/i\/41\/410393\/una-foto-perfecta-una-galaxia-disco-puro-L-mWzMdQ.jpeg\" alt=\"\" width=\"619\" height=\"495\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Galaxia espiral o irregular.\u00a0 El nombre proviene de la posici\u00f3n convencional de estas galaxias en el diagrama diapas\u00f3n de los tipos de galaxias.\u00a0 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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/0905\/m51deep_christensen_big.jpg\" alt=\"\" width=\"596\" height=\"509\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Galaxia de tipo temprano\u00a0<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong><\/strong>Galaxia el\u00edptica o lenticular: una sin brazos espirales.\u00a0 El hombre proviene de la posici\u00f3n de las galaxias en el diagrama diapas\u00f3n de las formas de las galaxias.\u00a0 Por razones similares, una galaxia Sa podr\u00eda ser referida como una espiral de tipo temprano, en contraposici\u00f3n, en contraposici\u00f3n a una espiral Sc o Sd de tipo tard\u00edo.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-Sss7jqwv7Zg\/Ti77gwuWayI\/AAAAAAAAHCU\/3et0kAcyG9o\/s1600\/ngc474_cfht.jpg\" alt=\"http:\/\/2.bp.blogspot.com\/-Sss7jqwv7Zg\/Ti77gwuWayI\/AAAAAAAAHCU\/3et0kAcyG9o\/s1600\/ngc474_cfht.jpg\" width=\"604\" height=\"504\" \/><\/p>\n<p>En realidad son desconocidos los or\u00edgenes de la envoltura de estas extra\u00f1as galaxias<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-DWFB1vkiKQo\/UyNbECp5xfI\/AAAAAAAAH80\/wcQteh2FJKQ\/s1600\/tipos+de+galaxias.jpg\" alt=\"Infobservador: Las galaxias y sus colores\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Esta tambi\u00e9n resulta extra\u00f1a, aunque s\u00ed se conoce lo que ah\u00ed vemos<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/V8awx2CZPgbq4UmRV90OAvWabVR6ckiImgl04YGfaw7tfL25Gd4WT-_7e9w1eMB3gpIR67HUc3Y1Ow-xMhcxi8YciSi94BeEDsrR7S3TycWLDUAThvey2HddDNCeOGHh1dt3\" alt=\"DESCUBIERTA NUEVA GALAXIA ENANA EN NUESTRO GRUPO LOCAL - Grupo ...\" \/><\/p>\n<p>A este grupo pertenecemos nosotros al estar la V\u00eda L\u00e1ctea inmersa entre ellas<\/p>\n<p>&nbsp;<\/p>\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.\u00a0 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.\u00a0 As\u00ed que decido finalizar el apartado de Galaxias, reflejando un cuadro del <strong>Grupo Local<\/strong> de galaxias en el que est\u00e1 situada la nuestra.<\/p>\n<p style=\"text-align: justify;\">\n<table border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td colspan=\"2\" align=\"center\" width=\"367\">GRUPO LOCAL DE GALAXIAS<\/td>\n<\/tr>\n<tr>\n<td align=\"center\" width=\"235\">Galaxia<\/td>\n<td align=\"center\" width=\"132\">Distancia en kpc<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Andr\u00f3meda (M 31)<\/td>\n<td align=\"center\" width=\"132\">725<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">V\u00eda\u00a0 L\u00e1ctea<\/td>\n<td align=\"center\" width=\"132\">-0<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Del Tri\u00e1ngulo (M 33)<\/td>\n<td align=\"center\" width=\"132\">795<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Gran Nube de Magallanes<\/td>\n<td align=\"center\" width=\"132\">49<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">IC 10<\/td>\n<td align=\"center\" width=\"132\">1250<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">M32 (NGC 221)<\/td>\n<td align=\"center\" width=\"132\">725<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">NGC 6822 (de Barnard)<\/td>\n<td align=\"center\" width=\"132\">540<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">M 120 (NGC 205)<\/td>\n<td align=\"center\" width=\"132\">725<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Peque\u00f1a Nube de Magallanes<\/td>\n<td align=\"center\" width=\"132\">58<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">NGC 185<\/td>\n<td align=\"center\" width=\"132\">620<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">NGC 147<\/td>\n<td align=\"center\" width=\"132\">660<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">IC 1613<\/td>\n<td align=\"center\" width=\"132\">765<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Wolf-Lundmark-Melotte<\/td>\n<td align=\"center\" width=\"132\">940<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Fornax<\/td>\n<td align=\"center\" width=\"132\">131<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Sagitarius<\/td>\n<td align=\"center\" width=\"132\">25<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">And I<\/td>\n<td align=\"center\" width=\"132\">725<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">And II<\/td>\n<td align=\"center\" width=\"132\">725<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Leo I<\/td>\n<td align=\"center\" width=\"132\">273<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Acuarius (DDO 210)<\/td>\n<td align=\"center\" width=\"132\">800<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Sagitarius (Sag DiG)<\/td>\n<td align=\"center\" width=\"132\">1.100<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Sculptor<\/td>\n<td align=\"center\" width=\"132\">78<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Antlia<\/td>\n<td align=\"center\" width=\"132\">1.150<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">And III<\/td>\n<td align=\"center\" width=\"132\">725<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">IGS 3<\/td>\n<td align=\"center\" width=\"132\">760<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Sextans<\/td>\n<td align=\"center\" width=\"132\">79<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Phoenix<\/td>\n<td align=\"center\" width=\"132\">390<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Tucana<\/td>\n<td align=\"center\" width=\"132\">870<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Leo II<\/td>\n<td align=\"center\" width=\"132\">215<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Ursa Minor<\/td>\n<td align=\"center\" width=\"132\">63<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Carina<\/td>\n<td align=\"center\" width=\"132\">87<\/td>\n<\/tr>\n<tr>\n<td width=\"235\">Enana de Draco<\/td>\n<td align=\"center\" width=\"132\">76<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<div>\n<p style=\"text-align: justify;\">En el cuadro anterior del Grupo local de Galaxias al que pertenece la V\u00eda L\u00e1ctea, en la que est\u00e1 nuestro Sistema solar, se consigna las distancias a que se encuentran estas Galaxias de la nuestra y se hace en kiloparsec, lo que nos puede dar una idea aproximada de lo dif\u00edcil que tenemos el poder viajar a otros mundos y mucho menos, a otras galaxias &#8220;cercanas&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2011\/04\/Abell-383.jpg\" alt=\"http:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2011\/04\/Abell-383.jpg\" width=\"400\" height=\"300\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El c\u00famulo gigante de galaxias el\u00edpticas en el centro de esta imagen contiene tanta <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/08\/ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-21\/#\">&#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;<\/a> que su gravedad curva la luz. Cr\u00e9dito: NASA, ESA, CRAL, LAM, STScI.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/debateplural.com\/wp-content\/uploads\/2016\/04\/cosmos-1-810x506.jpg\" alt=\"Geopoder y espacio sideral: \u00bfverdaderamente existen los ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En el espacio exterior, el Cosmos, lo que conocemos por Universo, las distancias son tan enormes que se tienen que medir con unidades espaciales como el a\u00f1o-luz (Distancia que recorre l luz en un a\u00f1o a raz\u00f3n de 299.792.458 metros por segundo.\u00a0 Otra unidad, ya mayor, es el P\u00e1rsec (pc) Unidad b\u00e1sica de distancia estelar, correspondiente a una <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2008\/11\/01\/aia-iya2009-ano-internacional-de-la-astronomia-6\/#\"><a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a><\/a> trigonom\u00e9trica de un segundo de arco (1\u2033).\u00a0 En otras palabras, es la distancia a la que una Unidad Astron\u00f3mica (UA = 150.000.000 Km.) subtiende un \u00e1ngulo de un segundo de arco.\u00a0 Un P\u00e1rsec es igual a 3,2616 a\u00f1os-luz, o 206.265 Unidades Astron\u00f3micas, o 30,857\u00d710<sup>12<\/sup> Km.\u00a0 Para las distancias a escalas Gal\u00e1cticas o intergal\u00e1cticas, se emplea una Unidad de medida superior al P\u00e1rsec, el Kiloparsec (kpc) y el megaparsec (Mpc).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExIWFhUXGBYXFxgYGBgXGhcXGBgXFhcVFhgYHSggGBolGxcYITEhJSkrLi4uGB8zODMtNygtLisBCgoKDg0OGhAQGy0lHyUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAKgBKwMBIgACEQEDEQH\/xAAbAAADAAMBAQAAAAAAAAAAAAACAwQAAQUGB\/\/EAEIQAAECBAMFBQcBBgUDBQAAAAECEQADITESQVEEImFxgTKRobHwBRNCUmLB0eEGFCOCkvEVM3Ki0kNTwgc0k7LT\/8QAGQEAAwEBAQAAAAAAAAAAAAAAAQIDAAQF\/8QAIxEAAgICAQQDAQEAAAAAAAAAAAECEQMSIRMxQVEEImEUMv\/aAAwDAQACEQMRAD8A+HxmGDAjbRRQBYDRsJgwOEGlPCGUBXIWEQyVLDh7etIYJZ08IYiSYooCuROpINyKUoGtGe6EdBOzWoeNP1hqJI+XyinSF3OamSIcnZhpHUlym+AHm\/2Ih0tH0jzh1iA5M5Sdh+mN\/wCHfTHdlp+k+uFIqlyycvXjFOlEXZnmD7OV8hgf3E6NHsk7Pqk+X2glbNlhfz84boRFc2eOl7DrDf8ADucekVKOSD3Fx4GBVJ6ij0aujEdItH48DmnmmmcEbGoIIBWEFQxDEcJUxwuLEgYvGEL2RrVGUehMpJJcBjwFOTl4xOxILhvL\/lGfxl4F\/ol5POCQdPXDvgk7GdDHpB7LSf7jh9UMHs1NAPtn\/Nyjfzew\/wBB5n9yPykwP7l9Jj1B2IWyHL8wSNiGbZt+aQH8dBjnZ5Y7EPlgVbI57MewV7KFGU7ioYhjpavOEL9j\/V0p+Ym8J0RyI8odgPyxpOw1AUlhmXtHp\/8ACvq7q95Dxg9mZv67oXofgep+nlZmzB6CmT3aNDZeEeoXsDm7noT4GNL9np5Wv\/aB0A7nlFbKdIUqQdI9dN9nhjcmgSUsE0uS9T4dYi\/cagEOAXIsSKOHalrwkvjhWQ84ZR0jXu+Ed9Xs1LKJcENhGoq7l6Mwyq+TRNLk4cQAFRhLgKo4NHFDS4rE3hodZLORg4RmE99I6CpELMmJvGh9iHC0C0VrlQBlhneuQbvLwjxh2JmjUNKIFonqxrKEohqZcCkQ5AjsjFHPJsxMuDCTpDE+rQ1CRn9osoeiTkL3jkfGNpQYoBHpvsYb78Cn58Kw3TXlg3\/CdMhV3H35w6Wk6nu\/SDTNBv673hqCD8Pl\/wAYZY0K8jQKTx9d8VSwTl3+hFWz7AVKCUh1Esm7GrZhI72h0rYTc6tkPyYosbEfyImtll9eQfxLtHX2JIUQkVfJ3fgLpeI5Wwk3PrgDV+7OKEyDkOufUvTv6QdaF6yZSiagZeAHm79DBTdpSRYCgAqW66G\/WE\/ugz6\/rx5MYfJ2VLglJKXq12zAKgR0IeAFNM5e01fhwBI78ogUK5+TjujqbXsuhIFxm35Ec0bHVq+AY5dIomBxNoqWAd+zvVfT7d0PxMSRLOF8IxKqCCO0BnhpA7LIWk4ks9Wo7FmNDSx8ocNjNd3jny15wfsLSFzlKQVJUACksQ5oQ7vUxsTlObaXPKLl7K47CRUDm+Iua3qB3Q5OxjRLFXgOvGNyD6nJmrVbg5ZXrXxglS1KDl1FgaEnDVmJIyApcR1v3ZOaRWpobad\/2ho2VFbWBLHkyRxtT8RmG14OLJ2U\/KocwHMXJ9lq937wndfDUkOcwAO01H0cRalsi3KlshWg4wZXyPrJ6pHGFaNuzjq2EmlTwoT3ZdYD92SAXPLIfjujqLANGblbuP3rwgUbOMQK3Kc2qeVSCD1TyMKxlkZyVbNS\/kfx5QA2VhRVNASH6Fni6dKLqKGSDk1g70IA4ZfeFHZdCbXZt5nI3TZ7FnjG6hBN2YZK5uPuHidaCLk99PEx0hIBSpy5oxdLAZu4c3DdYkXIUKP66KhaZVTRGUPmD3A+ETrRqO9z5xTtEktbz\/JiFSDp67oSTfooqYC9nbIeusIXLHrLlDVBQ1b1w4QpJUT2SWqRWwqXawbOJOvQ90J2nZy2OjPVsiXo3TKIFJjp+4Vh99hCkBYQQSe0QVJBAIUxALH6TEM9CiSVO+bu\/V4nNLwGMiZQgWhhSYHCYg0VTGJmwYmmFpRDEoiism6DEwwyp9CNIRwh6Byi0UyLaRqXL9OIrGznOn2eoyjSANW6RUgEBwVdKdaUaLxiRlNgyZXXv\/4xfJkkVYkcleIaECc5qG5r+wh0qYkGhQ\/8z+NPGLKkRlbOlKmpZlDk4A81CkVSZ4GhGqcHf2nHWOama\/wlXEIA\/wBwjaZg+Yjmt\/BLGNsL0j0GyrBoA4N6h+7PpFkuW4OFtKEOM+zcWu0eXTPf40q4M5PWYxiuXtSwbKYcUsNN3CT0hQdJnbTLIuMtPVIrRsxYKVmPDL15CObsntjCoAqfhgJr1V9o9BsXtiSd2akBJN0qIUn+UptwpE5vjgtjUl3ObMkp07\/V\/Rif91GaWHBg\/Ac\/Ax6k+yJcwY5E3EmgsCRz3g3X+8M\/2OXb3iSc6HzD6QsMqKPV8HnFbONa9bioNe6FlIyJFxbJQpnHoT7EXehFfmTXI1Tqx74nX7BmZYNe1lfPrF1lj5ZKUUcKtKkh0eTaxtKCQwxWJtqW10jtTPZSwQEpQGYHfSXIJc8OUJGyTB8lvm4NlxMN1EGKRyFS+J\/QUEZgORfr41zMdVOxG5CSGLVVowNAbXgUeyXvMA6K7reusI5FOF3IJMmlSl3bDUHV7M3PnaHTNiUxI58efHwPLP02x\/s8ntKmBhViBYXOIrpUPl+IvantfZJQwoxTCzFZICHOQwglXSJ9VdkI3fY4SErIu7UBevIcIo9xMaoybIUBevXWtYRL9tvuoKBoBQ8nU3nAf4gslWL3gYEuoECgcJxJrU0FWqIdv0CpeeApgKb04mlOD3ifaNodRKE3zSFJSl7pFCAA7OTCBPmLUEJKCpRZIEwuSSwDLKqvYM8Qbe6SQtS90kF5YUA1GClAeUFEn3L1bUwAILgmu\/wa6GLNp3wpMwKt1LpHfiAiCQvNCUniy\/tuw9Slm5PILfuSHjPgaMbCn4WYEcS6f+UQLk6eX4VFFhiU7AgF0pzc51Nj4RLPU5LNhcs4ZhxajtCuRaMGJmp4HuI+8TpobZHNQuGuIYpTZDof1hK5hyBHKJuRRRJpovppXpATEgIBCgVKcMCp0AENicMcWTE9mrRRPmhSnIwgkOzkAUqAS+pvEMxdGF3vm2jROTKJE64W8NmoIZ2qHoQe9rHgYWxiDKoakQ5CRC0wxMUiSkxqYak8IXKOr2o1K5GDSnWLIix6aG7euENWAFFlY2JqmgPEPVjyhKkJpvPStLHSsbDZN1\/WkUTJspUsu3uy4vicl+gBHKHJWSXICOWFLdGeIwteRPT9IYkkdphzAfwrDWLXJWkpdzMV3EeNW7oIrNhhV\/qIUf8Ac3lCRMR8r9SPBzBick0qOTfgPC2V1HALzSAOGL\/6oP2jJ6pSCGxLdIJqUgKN0sUgkjUFucKk7MO0lZS3xEMO9z3CHSUBPZmgniZiQOjV6npDpWSlLXyP2bbFHsrWE5sAEjmcQ8Y6UjbALrSo8Ulu\/CSfDrHOlKmEjFMQUvWsugzZK2+0VSNnmFiPdEPX\/KLaFWHWrAO7GG0E6p3fZntWYlQMtaHyASQDwbCHj3HsvbkTwGKMYG8jFiA4prUeXGkfN0YwkhMlV2UQlTEZdk0q9OGcWezZ82WsLTIII+mb1BraJZMO3YpGdn0Q7Mmv8OUeJLHqx9PDT7NQQxQAL0mEMrSqh6MJ9mbUmYgKCVJNHScVFacs+I5w4y1jj3m2fnHE7To64NNCJnslDvgfdP8A1jkk\/VGpvsdD9hOtZpzt8XLvhypStB8WukNnbMSaW\/FB5Qdn7H1Xoh\/w2WLypPGpJHJ1d8EuTLlArUJaEpYkhk0fLCXPLWKEbDqSeAf7W9aR5v8AaBQWvAmSfdCoLTDvfOWNRw+8NFOTqznmed\/aL2+vaCUOlEoGgqolrGZQhXJ6anPgzFKSl8aNHSi9yxOAF+Bj0W0bEoE\/wANd1TdHLNE52dQdky00a0uo0OIx1xxpLgS3XBwFTQoOqYt3+EN1IxM3JoKXIJcS1LXqAoJJ4FBScXR47U3ZgRRSEKq4Bl4TZmKS4N+HEQpKFoVWaxY0JUq4a2Ejr3QyEab7HHGzl67P130nvSyfCCRJIqlaZZ44Af6kurwEXzZQpiVjDZoJ5gKJBDPkYTM2RA+dLgEYgACDmCHp0guQqxN9xafeBJBWFpIZQAxkhwWJYNUA3yhTy\/lPQsO44vODVKw1CKa4nHelo2Z5LUSeaXPeawrkVjioHdsksaZHy3vtEu2S1EB6kZkglgAAGuwi6dcFIWKAl2bE1WBye1YinIcuVDUt6aEbKJUcqcgDKvX72hRSwdqWc1D6PSucWzBlXk0IWFYeycIN6tibudoRjESgTn5wiZR2N\/K7d\/lFb1\/NojmiJyHSJ5hNHsKDz+8KJhkzSFRFsqkOENSYQkwxJikWRkh6VQYMThYjfvYopITUpJ4wKlh\/QgVTUlJKiozHDWbCxd3q7t4wpTmNuZRKAtX9v0gkzVDNQ6kRMPX9obLmtb10gqQGiyVMVcs2pA\/DmKEbSkfCCdS7dwMc8TlavzrDETjon+kfaKJiM6KtqSe0k9FEdA4LCNpmy9Fj+ZJ\/8REcua5\/y0nli+xiwLlJvLdegVujm4OI8LavaKqRCUSqRKlHCVLUkEgVSKgln7VBxbvilIlKIBmkIBIwpRUADtAYqvqa05RyFTkEuQsk\/WP+EGlcv6x1SfxD7COJ00yEYXE5LOAxCnzqwBpx4xRssoEgCYgk0AZd8h2I5UpUv5l\/0D\/9BHQ2NSEjHjW5dKNwXpiUN\/IFuZ4Q1g5R7L2DtgSsS\/epKSMNCqq9bWPZ5NHrNlWaOeIYkvHy32fMlhQ\/iEVFcFuNFGPpWxvuqQrElQBTSwIdr0jlzwR04W7OwFPm1CM\/xATZm4DShzUc6\/mHKGLsjCwDvVzwgFyxhqoZZWy+8cXB20cf2ttisDBSU43SLgEUxF20bvjx80ob\/MTifRbN\/TeOh+2W2oM1sahgSE9kGtye0NR3R5nasCUoUZqt\/EcPuw4ALOd9ql2bSO\/FGonJJ88nSCkEYTMT9JZdOB3ez5d8InISCylF\/wDT+SI5p2lHzL\/oT\/zhp21CwElSyQGSThFMkVJYPY5PpZ+Q2kPUZeal\/wBIH\/lGfvEsUZSk6EgMc2oW6dY5s3akOXSt83UAX47l4mXtyckd6ifICAzWjrTVoIGBJJFwVVPQAYundECtoGSU\/wC77qiSZtiaYUJ6lWTmjq0jX+IO+IJ5s58XCupB4wKF2opO1KFmHJKbaWjaNsV9X8rjha3lEM7a1AOFU+mjcwAGMTH2gcy97k5hoFUHZM6K0nLxofGJph1I8\/KOedpjDtCsx3wOA7MsnlIZlE03gzAFzSprRqtnEq5ndzhU+al6E2Duwq1RQmjvXO7C0JVN4io0e\/3hWax+0rTQpBFKg5HhUki14k2mXhUQSFAFipBxA\/6TnSMBBzahNXyDgUFzbrC9oUGGENQPV3NXPDlE5FItk8xFHcXZs7O\/KEGHKNG4wpo52WTBCoMGFCDEKmFoZGRoQTxQUyCBjQgw2kFCs2lR1hwmn0BCw3GCAGp7v1iiJsfK2gggsHFRT8Q6WoH4RxqQ3N4nCaB1Bq5V8qxs1o4A0fze5iiYrSL0bTLG6AoD5gQ7Z5O3rhAe+lszKu77pNrPSnCJUyzYFP8AUnjx4wadmVp3EH7w+zJ6pDiUDNY6A3\/mg0CX\/wBw\/wBP4VCk7FMPwK6AmGStgXmlX9J\/EFNitIrkyUqICZoc6pUOLnhFM2YlQITNSEJYJGFbgVDkhFCSSTW6on\/dFIRYuulrIBq7C5NOSTrCf3QgPXuhk2bVd7OlsqU0\/io7pn\/GPsv7P7MBs8lQWKoBJr0ZxQNHxHZHxDTVo+7ezpRlyJKXDiVLBHHCCeecc\/yZukjowRLlzEkCopSmKvhGSglRZwXB156cIUmfTsog5M9lCzOHYRxPsdh8w\/bSQBtMwe8SBio+J2YaJjzExKP+6mt91Zzy3KZR6r\/1E\/8Adrq4OFQAJYOlIUw5pI6R4xacVk2OlTahpUU8THq4X9Ezz8yuRSVywFJE0EHCX92pwQDQPa\/VhEk0oF5iv\/j\/ACqFnZ1\/Io60IfhCZkiYX\/hryaiiwFGty7oayVP2V+9QthjUVgXwgYwLDtdps87XhW0TpZGMlRJJDDCkhgKkAMAX8DEn7lMYnAoNbdPnlG50lag+Ehef1fVz179YXY2oUzaUEuUqJOZW567sBN2pDBkVzcqPJmIiZQUzEpAd+0h35u8CuZuBO44UTiuS4ACSQLBif5jCOY6xj1bax3UgZa87mAVtINmB5Bj9xEbAntef3hZUNT3frE3MosaKlT1WJoSD5tXSphClQC5gs5I40hRmCEcx1AcVRp9ISqcYZJ2tSQoCxZ6B82ZTOL1AZ83hN0NoUCa8tiqqS6UsK4u1XoPGNbXLKCg0dSQuhBZ3ZxkWYsa66RD7yNrm0ApSthmzuWc2zgOYygGQGO8KNrXlCjGlKt4+soEqibkOkCDBgwqCEImO0NTBiFAwQVFEybQ14dNklJY0UCQUlwUkZF7HhE4VDEmHQjQYhlP0\/MAFNBA8IohGaJeMg0JBIDV5j7iCTh1I7jBoAAhiqXDQ9ElJzLf6R9lRUZKCX94RbtBSiwoHIH2ikYsVkAeOh7M2eYpTAkC5rVhoNchxIiiVsafnQOWN+u7F81Aly8IVLxKLqD7zM6BUWY4u7SKa13ZO74RMqbMJJK1D6Qo0AoAwuwjatomlOETV4SQWxFnFHvxjUjYVzCAnADrivpVmEdTZf2emOypyARdlp83jX4H1SLf2R9nzJ0+WlS1YAcSt41SmpTzVRPWPqatqUTvE+vCPKey\/Z4kycMkpMzFiUsqBKiLC9hkOJjsbP7QUaLIexIUkRy5VsymO7OzNmMAyiHZ+ZLRDtM9fzsImXtDtv\/L8Q1P1RPhWbF\/5xn1hIwKykyL\/ANQNmUuUmahSnRRTE\/5a2Uk0yST\/AL+EfO0zTmtf9SvJ4+sqnFKQFYFBSCkhRSxuCGeoZo8h7U9gpBJQUFOhWHS9hoecdGCVcMhJezyG0zE4aqVicuCSA1Gz55RzJ0oHMx6r2p7GEpZlzFS0kM4xA3ALPbOOcv2SlqTUdAs9+7HT\/oWqOEJApVjW9uDMIFgCCelWrlUR01yJabzQDWwWQ+Xw18InnSUEdv8A2lj3wjRSJyp6Aqqb5j\/yTw10iVaTF86UkWUQR9N\/9zRKtKbh2008bRzSRVE+GFqBit0tY9SH8oQs8POJtIekIMa4Q1RHr9YAxJgAjUGQYwUrTMN0v4+EAKAILPk7dbwKluXtBAVgCIVjmPGnjIGEbCbgoEQUFGNgwYMAkwYh0Iw0wwH+8Ak5faCHqkUTEaGJMEOcLSeHhDMObcnEOmLpYaA8VSpbaE6U9dInRSreffFCVFnCeujv40PcYrGg6FATwrwg3bV+XrviVAOgfmKCKMJZhc\/ULRVMVxKNkKSakYUh1GthkOdusVypePEtZo7kPrzFeUc2QCwD0cE3NPhfxPdHXlywyeYfrYE8uOdo0ZWLoWbKMWTAWFOhVqTlpHW2KRxyPfme5+4xB7KDg8\/z+n6Xjr7IogOMiO+wPVvAmzOWxlEu2ckcD58tD652\/vR+IV5eXB2P80IlqQsXwnw4HhrySIPGoJATVLvSuWLL6Up74i7Y2qQczbAPhBzz1J+8KR7XWjsblGcVLUFzyVEO0bSAGJALKyGUtJNxrGxtFSzs5cgMGCiDallw8YcckZS5OgZpKApQOLEXe9Qkhh0I0oYg2lwDqW+zDujaNtAQpyHdJYVq5QXyG8ebLiGdPKvsDk+Z8jxpnBSHXJPtmAlsT0BdqhwHAe7GnGOJtCSl2NE3F241IccI6e1rxrKjoSTwAIf1masannzlgKdJdmBejuAWIyucxfOKKQdDlzVB9eTDrf14QuZsxZwwFTvKGVwOMM9oyA5YF7itWuWChVxxNojRtamYu1aYQ3FvWUK5c8jKJqfqSK03aMzXpweJQCkuCTBzZrG\/gOhhImkUc9POJSkiiQiaG+xhS6RUZgO6TfwOt7RJNDUN4hIYFzGoERjxLYRoJo0U0fL8wLwSGcO7OHapbNgTeNYaAMaMYY2pT9IUY0QOsBDEzGILAs1CAQW1GcLeFYTBG3gXjYMKmYOCEAIJodOzBj1+YIAfiviejwAHj5QVAM6+vXKHQKCSHPq0UJlVq\/hZn1iZK2FBfn60h8oliaDLIcTfpFIs1GylzYt9h+kMlX7J\/T+0BjUATjLWo9yx5WEDImEks5LH8cdYN0zUWbKjGtIJSkEgEklgNWBekdXYlPiD0ZzhS9LZ8FEDnEHs+WcYcJGVQCa0FKnwjr7DvJwgFRIPBLAhQFNcJ0yisWK4i5qCQC1So07RoAzAUFMjHRS7pU26GD5OkB04suSa1gNnWCCkJBIZQAcCl3U9aV\/lvD0zMbksS5IUXZzUpAeqjd9X1eKpE5cFUk+6UCAGZ6gMUmzgggDhmRV7RZLnEHEKjxr8JGSlZjTWI5O0pICFJDXF3R9aq9W9F8mUoJMxGEpBCRvFzid1kE1tY2ppBfAmxb71KtUmoJFRqsgZUDZ8IGYSRQhyHoWYrIAAdvhEBsu1IUClggK3QRjZk7zlI1PIXtDdnmyyQWSxU7KxggIt2XyfugUZyFTAsk7yqmdnlgDZ8IBUjEQCS5IFVD\/qI0d7gQxUpJZgGKJhDqrZT5DTSNypIoxSThSQN4uUlsk1okw9oRKx2zpQjGCd7Ao0riIYLRisCQl3qKRNVZwgdBnSilHMEX0vSKUJTicAkvjFgN4MoZv4dkwM+iQEgEEEhKS5KHqFZuL14nKF2OiECXacCUqAvRyDmLpJPxUvY00r5raJmE975AOzJf4TahpUx2Nt2gJDMFKI3aliMnqxWGypTO0cSXYrNnoakLIrhmJ+IAsX4amiyl6KUPC\/4gTnuBrF2SC6TQ6Ujl7VsdFEAUAOablg70FCYrExQ3lNuigVUEl2wqyq5vkawX+JLElcp2QcO6sOMTuFAgXZCgDxOsZu0LRyZySUgsoNS76frEanI7RpTvcjPnFxUcFXAxOMJdLtXWrHWCkzCUK39O0OLcRnE3yazkzElncFqfjKAIJFhSmUdb3SiFDC9Datq\/CdAYhEsOzGoOedx4iEcQ7EplEh2gFIziyXLD3vQuNbWfNo1MXRIewIuAwdw1jm8JogWSKQ1aHlAvlYQZcGr6QCUklqZnIWDnyib\/BjQUNL+EbUpOEAJOKrl72YANRq6u8LeNPE3INGExjxqMhLCaEbEDBiMjBS0l4YlLm99IFCaeGkHKYOXsDbjTPnFooBiiOMbm3YAUprbnxjeztiTT4hc8Ro0bBUqz9KDrlDeDAKBpVqatxtFkqSkITUkuq1rJzP4hS5ABDq+FNq5Dp4x09nA92MKahTV3jvClGb4DkYMVyFKyZEh0qwpthOuorlnDNj2feAKu06WFakMLUuRF+xynXhmndVus7GtUsGITvAXDQtCKslJJ4hzT6bDq8UoNBbEmxSm2asvsIuUr+IFB1PvIAsK2HIghgMoXOSmi1qO8WUEscJDYgC7B6kDIMNWKQtwUkhCCaGt\/NQOYyoaMxZMLRbNZJBFjVKU\/CoZEjMd5paBCsR3WKmqkdlGpGRTnwze8KRMw4k4WTTEVG+hcOxazO7\/EInIN5ZIQGKlWUNMQFjoAW4liQ+9EZQs68kpU+MkijrzUcgded8y9osMgpAUk1UACRZKchwBDXaj6vHIk7QkjEoYQCQABc07Qs5zKWYC1RFEmesAqBxKVYoyTmWuHNLCgVwiqmjnlBnQ\/eksSUhhupI3TV3Olny+KKlbRLSo4CvcQwdIuaH4slLI6RzlTahCkpOEYlOGJYErqliXbDX5RE4n7qiUneUAWUOKlM6TnhzgXyDU7cqamjmvu10wXcTDrSHbNNTuHEc00Tqef1RyVbXLExISZhHu\/iCQzyzShrQjqeFRHtRPu6JVRXzAdof6T8sbZDxTOyueEgHCSUljiORejD+bPOIdpmLUVJQ+5vBhTCa111rxiLafagMwgJAEwDtEmqmUHyoulsjCRtqloolRUhiCGSlIzJDYaHlfhE3JHXFGtrkJDhdQTYFwhQuCRccrgXcROpJKiSQCGcnsFJsOuQz5wyYsABR3krulNACDUYjpcM9KPeBmD3m4rsgOgpAATWpLmgu7klx3suQM5s+YVHCgGhpLIurM8+FwwFamEz5oDIQXCXcKZio3wmzWGVuMdDaEpTuk1Ib3g00TqnJ75WDGefLEtlKqT\/lnNvnOrZA15AVDTFZFPIBCC6FJu3zGquIyGdoyaCEEsFOoCl2SHLsxuU3gRJUaIZY0OXMXTxILcYTtE5JYJUwTQO7GpJUDcOSSHsGc0hGxAtnWitWZKnzZ9wVpmRreABJWMJxJxBnYlnpQ1duELWtSUErAOM4Q+YSylEKF64c8jAbHhKwXZt6tRu71xy0EK5AoWpbFilu8GN7UU4jUh61reuXOBUpQFajood9RC9oUMTENRNv9IyMI5BSAnJsQRUfp5iFLfPlDVoGEMc1CtNDyz1gWUAbix+33ich0LAGfrSNJaxpxrxg5c2hDAvqKhq0OUZLlOFFwMIBYmqnIG6MyHfk5yiTCKJgI2YxoRhMEGVRkZGT4MGQWHU+LfaDlpDKJOlq5xkZFvIBmyzgFJAAbEkuam8AApVDlmbDrYRuMjWYqWlOFCiXoU7tnSXYk\/SpOXWOh7MmFRMtIbGGGG+IVTW5dm\/mjIyKIZDESgA5Ls1ARm+fTJ2zaK5xMwYk0BpMAoAal1E5KYmubiNRkV8GsVLnJS47YscgGNCkG5BNzqaMYombOUl5hJe2RLag9htDXg1YyMhewwwTApLLogUDXSdE\/NxB7xGIkOSoTMMtAcFIJqSBgOeM8WBY5CMjIzYA5c1C6qThSkfDocmsVE6NqzCDEreMwKSpmZt0hTbqQFMd1sn7EZGQ3gRjhtKwjeBcslljESAxUd4UD4fGNzljCgYE2KqYhctkdEjvjIyKw5RBjpksCfhKGYhN1DIC3KJErASsJSksAq68lAaj5jG4yC0qDFgKWShJASCklNEh2O8mpc3x90HtUhbpmKFxXGcNbLFaseGShGRkJqrK2xUyYhBCSpcyWRQOwAJdwTm70AFXDwszVE+7Z0dpksAAP+oCfNR4HhkZGRrFrnCUGLTAbEdgcUkiqvDUGIlrU7h1hR0d1GwUMlfqxjIyM2ANYCQ0tX8Q9oA1H0S1fEdc8g9SYUI94rCU7x+IZAXKk2IHQ84yMhGATtUwu6KywAkNUN9aciSXqLmkaQpOAqO6VbgIqGoVFjbIUPxGlIyMiTDRKJSsW6XcgYkmlS1cx1gdomhSiWcOWIoWy8IyMibY1BrQChOE5qLKYfKKG1xmYBKSMTuCE56OIyMgmEdLVMYq54RqMib7GBWIGMjISSCf\/9k=\" alt=\"Puede una persona atravesar un agujero de gusano?\" \/><img decoding=\"async\" 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\" alt=\"F\u00edsicos teorizan que los agujeros de gusano son intransitables\" \/><\/p>\n<p style=\"text-align: justify;\">Si alg\u00fan d\u00eda (muy lejos a\u00fan en el futuro), nuestra especie consigue dominar la t\u00e9cnica necesaria para viajar por el Espacio exterior, ser\u00e1 mediante medios que puedan &#8220;burlar&#8221; la velocidad de la luz, nunca superarla.<\/p>\n<p><em>emilio silvera<\/em><\/p>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F06%2F19%2F%25c2%25a1el-universo-%25c2%25a1las-galaxias%2F&amp;title=%C2%A1El+Universo%21+%C2%A1Las+galaxias%21' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' 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class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=%C2%A1El+Universo%21+%C2%A1Las+galaxias%21&amp;uri=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F06%2F19%2F%25c2%25a1el-universo-%25c2%25a1las-galaxias%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>La constante de Hubble El universo real est\u00e1 en funci\u00f3n de la &#8220;Densidad Cr\u00edtica&#8221;\u00a0que es la densidad media de materia requerida para que la gravedad detenga la expansi\u00f3n del universo. Un universo con una densidad muy baja se expandir\u00e1 para siempre, mientras que uno con densidad muy alta colapsara finalmente. Un universo con exactamente la [&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":[51],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/6911"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=6911"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/6911\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=6911"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=6911"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=6911"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}