{"id":2789,"date":"2020-06-11T08:10:02","date_gmt":"2020-06-11T07:10:02","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2789"},"modified":"2020-06-11T07:11:37","modified_gmt":"2020-06-11T06:11:37","slug":"%c2%bfque-sera-de-la-humanidad","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/06\/11\/%c2%bfque-sera-de-la-humanidad\/","title":{"rendered":"\u00bfQue ser\u00e1 de la Humanidad?"},"content":{"rendered":"<p style=\"text-align: justify;\"><a href=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/1\/17\/Alpha_Centauri_relative_sizes.png\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/17\/Alpha_Centauri_relative_sizes.png\/800px-Alpha_Centauri_relative_sizes.png\" alt=\"Archivo:Alpha Centauri relative sizes.png\" width=\"800\" height=\"290\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un sistema triple, consistente en una binaria brillante y una <a href=\"#\" onclick=\"referencia('enana roja',event); return false;\">enana roja<\/a> d\u00e9bil, llamada Pr\u00f3xima Centauro. La binaria consiste en una enana G2 de amplitud -0\u201901 y una enana K1 de magnitud 1\u20193. Vistas a simple vista, aparecen como una \u00fanica estrella y se encuentran a 4\u20193 a\u00f1os luz del Sol, con cuyas dimensiones se comparan en la imagen. No ser\u00eda extra\u00f1o que exista alg\u00fan planeta alrededor de alguna de estas estrellas, en el que pudiera existir alguna clase de vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.lavanguardia.com\/r\/GODO\/LV\/p3\/WebSite\/2016\/08\/24\/Recortada\/img_njar_20160824-122714_imagenes_lv_otras_fuentes_eso1629e-kBGH-U404167942279aVD-992x558@LaVanguardia-Web.jpg\" alt=\"Descubren el planeta habitable m\u00e1s cercano a la Tierra\" \/><\/p>\n<p style=\"text-align: justify;\">Claro que, \u00a1las distancias! nos limitan de nuevo. La NASA ha descubierto un planeta en la zona habitable de Pr\u00f3xima Centauri, y&#8230; \u00a1Qui\u00e9n sabe!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sabemos que 1 a\u00f1o luz es la distancia recorrida por la luz en un a\u00f1o tr\u00f3pico a trav\u00e9s del espacio vacio, y equivale a 9\u20194607\u00d710<sup>12<\/sup> km, \u00f3 63.240 Unidades Astron\u00f3micas, \u00f3 0\u20193066 parsecs.<\/p>\n<p style=\"text-align: justify;\">La\u00a0 Unidad Astron\u00f3mica es la distancia que separa al planeta Tierra del Sol, y equivale a 150 millones de kil\u00f3metros; poco m\u00e1s de 8 minutos luz.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/-xIat9RHxM_g\/UH3eI1qTuwI\/AAAAAAAAydw\/MkVFSq6uAGw\/s1600\/ooeso1241b.jpeg\" alt=\"\" width=\"625\" height=\"391\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ahora pensemos en la enormidad de la distancia que debemos recorrer para llegar a Alfa Centauri, nuestra estrella vecina m\u00e1s cercana.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">63.240 Unidades Astron\u00f3micas a raz\u00f3n de 150 millones de km. Cada una nos dar\u00e1 9.486.000.000.000 de kil\u00f3metros recorridos en un a\u00f1o y, hasta llegar a Alfa Centauri, lo multiplicamos por 4\u20193 y nos resultar\u00edan 40.789.800.000.000 de kil\u00f3metros hasta Alfa. La cantidad resultante son billones de kil\u00f3metros.<\/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%3AANd9GcQquNPCfmonDaJaAMXlPNWLEuCDawl81MK1q0qGhpL80WFMNT66&amp;usqp=CAU\" alt=\"Cohete espacial - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQHDAVq49zoo_frXzLR_-W4fgxqHsoxHIlsL4XxT6aWi0NTAkjR&amp;usqp=CAU\" alt=\"La nave espacial Orion est\u00e1 lista para volver a la Luna y despu\u00e9s ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ahora pensemos que con nuestras actuales naves que alcanzan velocidades de 50.000 km\/h, trat\u00e1ramos de llegar a Alfa Centauro. \u00bfCu\u00e1ndo llegar\u00edamos, en el supuesto caso de que no surgieran problemas durante el viaje?<\/p>\n<p style=\"text-align: justify;\">Bueno, en estas condiciones, los viajeros que salieran de la Tierra junto con sus familias, tendr\u00edan que pasar el testigo a las siguientes generaciones que, con el paso del tiempo (muchos, muchos siglos), olvidar\u00edan su origen y, posiblemente, las condiciones de ingravidez del espacio mutar\u00edan el f\u00edsico de estos seres en forma tal que, al llegar a su destino podr\u00edan ser cualquier cosa menos humanos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.dw.com\/image\/19111292_403.jpg\" alt=\"Podr\u00eda el hombre vivir fuera de la Tierra? | Ciencia y Ecolog\u00eda ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Precisamente para evitar este triste final, estamos investigando, haciendo pruebas en viajes espaciales, trabajando en nuevas tecnolog\u00edas y probando con nuevos materiales, y buscando en nuevas teor\u00edas avanzadas, como la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, las respuesta a preguntas que hacemos y de las que hoy no tenemos respuesta, y sin estas respuestas, no podemos continuar avanzando para que, cuando llegue ese lejano d\u00eda, podamos con garant\u00eda salir hacia las estrellas, hacia esos otros mundos que acoger\u00e1 a la Humanidad, cuyo destino, irremediablemente, est\u00e1 en las estrellas. De material de estrellas estamos hechos y en las estrellas est\u00e1 nuestro destino.<\/p>\n<p><!--more--><img decoding=\"async\" src=\"http:\/\/www.taller54.com\/bigb67565h5an12.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p><img decoding=\"async\" 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lWpHG6ZBFQanOPs1DuDU1x\/kajzSlK5qUpSgUpSgUpSgUpSgkWF0qXZGh9PD9xUawNB\/FSkbQiN4+\/rXbM8MvKq0x12rqoPVY+NdcHdKOrRMEGCNDHjWiu8Rw7c48lgWcMkHRQSZEAD611zmVGdRPOPX+PvapNhdjJ9R4+FWVlbJ\/Q3hvtUhcNZOkHfc\/6VuZSueCx7DQkED4mtBgMemXJCgFp1Hlp8PrULD8LtFTDayPWINT8NwsaQdupmuklYsXVjDqr9wyAdNwCP2q+4fdJbMfbJGp6+dUOD4cyxB18f8VrOFWonMM0rA8QT1qaJPK04elXdu1UDh9rQVcWl0rzb09GZyIOJt6VR4u3qI6HT1rTYhKpsfa6ge+r\/AB1N+mTx9skabkxVFicEq94+fWZrVY60SCOsjr9+VUGM4ax0Jj3fua9ebHD81m8XfjRQB4Fo+lQcPjMr5zdaQCyldIPQgg+P0q4xPBdjPjtv06z9xUPC8Hti4odWy9dB\/Jq2rM1lcRiFJLbk94z1J+u\/yrlh7N26627SksdAqAySNxIEz\/NX17hTgnKI10GX4aia5YfheJDhkYhxqIZgRG5rlY1ysrcnqNdd652gZGo\/itHxLgGS1afOCzlgRO0dfKf2qofCa67eVctRrlV9wdahYga1a3cLrVdjrcEelcd+liNSlK5KUpSgUpSgUpSgUpSgssEVyifP61ORliqnDnT\/ADUyy4htB5bafGu+b4RYW7yaCPs+tTrVyyOrD0A\/\/VZ5Xiuq3vvatyp1q7OPtf2\/FV+Gg2mpVriaaaL8BWRR43FSLTExH3+1dJpO1tMPj1OkqI8vjt96VY2Mak7jppGp901lLVvMc6JCzHeaYPXy8elXeDtHxEeQAHuHWujN01uF4mpGu8jXTYD7+FaDBOIUwDmE9PHr4VlsPZCcsd0kAGRB9rvCfMbVe4R9pOlZqTTV4K5tVraas9gbsVcWrulebcejPmOt9qpcdeOtWGKu6VQ8Qed+tXETVQMZiGCl+gMa+YqoucWOYsRmJEbjwj+K7424w06fEVS4saDodxHl0g16JXG2qvH4plZlIYEEg6g+vSqi7xG50bz8Pd11qz4lgVYBtCxzEwSGEesj51QYvDoAIYhiCYI6zoNPTcaVbSV4u8QukE5j8SPCfWuFrit5XDC4ZGo7x8PA1EuYg9P8\/elcWxI6r+9c7pp+4rFuxOukkgevvqNmYkRXrmoZkEeEfTX71NeJTo+s6SCPoDWLVcLxMmoGLOoqyuW2h2zLCxMMJ7xgaHU6+VVmJaT7q57vhY40pSuKlKUoFKUoFKUoFKUoOto1Kw5322Mz4eXnUJDWixfBeSthnbu3VzQJneI8OnjXXHpKqFNTsPg2bfTTSdK9LiAohVA6Sd\/3I95rotx21nKPHoPQnX\/NdIylYXCgkDNG+pMDQbeulWWDsIzBREnx0GxmPHrVKcQomNT4\/wATXq3iGbUEg+Ph+9blSytCmNRevXYbD+auhh7ndLAqjCQY1YeWkfCqHhuBKqGcROqn9WkiPIGemugrRXcQ9wWUz5iVyKN8sGAuv0rrKxYtOHXVzIDtIkdSOv0q8w7CSR7M6T4dBWfXCsGyuIK91vVdD7\/E1ZWL0nTYfOpVkanCPqKthfrO4FzOu4qfauggyY8POudjpLyJ2Iu6EVRYy9UvnbEnQ6VCx1ki3nkQSR592rnwavVVir3hvVNiLkzHT7+wam3pYNHQSfTxqsS4xfKoksrLtMgjX0P3vXTjmgYq4BGbqYkdDqIYdKrsZhzlDKZDSR5R\/n51L54yuG9qIUjbfzOvvqnxJKiZIIJiNtQZI1kbj4ms2tcQ8QABqpnxWCPh4bVDtYI3HVEIMkAD2SJ8jofcTVgcYDIcHX2TOXfaT4a\/5qwweHw6cm47Rmz5iojKRquo0PQ6AVzqsrj7DW7j2mHfQlTO4g6xGmlRUEsARI8BUrGYmXYkknMT7zufPpUWATI0OpMfsPvesVY43l19NKhvvUu4SOoNQzXLSx+UpSsKUpSgUpSgUpSgUpSg\/RVomLL5AzSF2H7VVVIw1yPdrWs1KscRcVHcIMwDEB3EE6mCE\/T6a1x5pOrEnw1+gr8vWyzaAn9561e8F4RnuIjMFYknM2ir11IGnxO4rrEqBgsAzmI31Hu61oMPhVQajMw6DYV4VgqiJUbH+4\/DRZ32+FeHu+IEaQJj\/Py\/jrPCJF6\/oddd48dfpVrwm8QsBe+XDhjuoEjL8\/pVNhbWbvHbYecb6fGr1XREYSRc0IHlrPw6VqJYsMRj2J3kk6neSd6sMBiGhR4fKf8AArNYMliW1gaj9\/h+9XWBu\/pO7fY+VaiVqLeM7rOSczEmevjPzr3zyRM9JPnNU+OcrCHSPdvXTmEsAJOg08dakXXxaX2jLr3SM2nTT+ah429Ma6H7+\/WoGJxZHTT70+\/Cvxr025P6f36\/GKhPPhCv3yCwB3Ee7SarGuwdJHpuKmX5aGG0En3CoF0bN08PSukqK\/H3YtqmxDMc\/UyNB9+NVoxesXBp4jpPSPfVo+VpUx4\/etVeKs9D\/wBJ108mrGmo4YvCwAQRrAnw\/eq+67pqJUbxuuvr0rs157THWZM66zv8fXzr0SrjubxBXcjWZXXUb\/61yqu+EsYZsHiXZst8FSijVWknNvqIEGs7ZaNfCpt\/DzJtnQmCv0\/x8ah29jtFYqxGvv0qPXq4da81xtUpSlQKUpQKUpQKUpQKUpQK\/VMGvylBqrRQKnKWcwkHckzrA6R1mBXZu4ufc5ozakAnw3LNvt8qzeDxrorIpgNGvXTp860H9O9nDo7HMbrkhM2qldyR0kMB8QOtd866ljrfv7F9TEAbzGkmN\/h8a9YUFjLdIgeU\/Py8TXngtpWvLzWEllzb91TAJ8oHTyq04pZt271xUbMobu+MA+0YG8QPICPGtIkZlCG4WXPoAnWP7tNN\/rUX2pUmCdT1jfSdv9R6VFuXv1T1gDSD0BM+HT3VN4YyqSXEyG26aaa9d\/rW5UTLLQVHT9quuH4hWuBlEZQDG4M7mfIR8azhuQk9WMDXYAH9tatOFHLbZj06evnW+k9r7iHGVvOCQA2eSR6DT0rjicR33ZWjIFy666n61C4HaS7ccMwUBHYT4xoPflqGxZzfK\/pE+kdakZ17WeKvgLO41jodjB\/eK\/cKxkqdQwkeH3\/FV+Mk2gfGI18P8zXXhfFALlm5cAdEEZdp8viKW+SeE2xiLZsvhmWGLZs56QNR7z9aoLdyJTwOk9R\/pMe6p\/FMco1AGVmDT1jb9\/lVTjdO8P0yd99PpGuvnUl41ZyurYfvqJy9ZPp9CPrXPB2rV10W42W2zBXOpyidT8P28omFCyhnzAZcyEjQgGBPgJMTsKpsXZNstAEahgOuvQjeraIeOCW3e25zISwtPHmQJ8N5qmxVk22jx9kg+e9XGLhlIPst18D+mfAab9POaq+bk\/LuglTqCBt5r1nyn\/XlVfhxufLPdcCM4\/Vv7Q6+v1rt2jsGyiB1yvcUOCDoymNSPdoagYtTbMzII0cbMOvv1iKg4zFvdYM7EkAKJOwGwHgK5601HClKVyClKUClKUClKUClKUFjw\/gOKvrns4a9dTNkzW7bsubTu5gIB7y6eYqNYwV18pS27ZmyLlUmWicggatGsb1qey3a+1hrVi29ku1nEjEqwFkyM1gss3LTOhizujLMidqdluLXLFq1bGGe49y8buDZWyhr2U2oK5TzACykAFTKxOugZFbLFS4U5QQC0aAtOUE7AnK0eMHwrxX0K9+IVhnBbh1rLmAdO4A1tRiQLZi2IP5ynNuTaE7104\/20Ntf6ZsBbs4gILd7u2SJYA3SFNo5WeSTJOUsdJzZg+c1PwmNhYPtD2SYgePSZ861Pabtrh8TZv20wS22uMhDzbJXLytdLQII5bgBWCgX302rtju3eGey9tcCqM2GGHGU2oQiZcHlZzvMFo8ge9Vl4OPYzELauO91dHRgOraj2hPmPmaX70EGRqYJPTy+tTuw\/brDYe3btXsMHdQ4Dnl5SzElXOa3mDAEL7WWFGk61MbtaXVlt4W2bUWrY\/KtnQW2W6jOloa3AjOCApXK8bRXWaTiltvzGLhT3VnKuoAWAXOui5tz59K9qBOVdcxmf+WdCfXetRhu3eGLErglCMAHg2oZA9sA3AtkaDKqKBp+aQQdK98L4lYzYrF8tXJXNbsFc2c20BRu6oiWtC45ACwXEQa3NUqh4rh+XdgOGUKp0MglgCQPTQVNxLZbdq2dC0sfOPEdda7dj+Kqg5VzDDEO7LdYnKABa\/Mee4dIDaTHloZmjtDbXG4i81lWXIUVTk\/LPclgCpQnQjVf1GZkzf1SelRw67+ZA2kADr1P71wu3couDWSSCOux3rX8D42jWrgGEAuLbRlQBTzUZWVbrOLc5mBtbRmJTLBmYeK7bWGDf+StxmGYMbckhlZRItCIC5YgzIkGCKTV+MWKjE3CLMMp1RWWegcKQw8QVOnqKrgzIqyCs95ZUjusAwInoYMGtR2i7QWruGyLaObLbY3Dkznl2kXvRbEHu\/pyjXaJBh4DtpbUW0u4VXFlbaK028xFvLnnNbbRgCp3IV2gyAaXV+LEFCGsAR3kYiemU7fSo+DlkjUlRlb3Dc1o8D2xQsqLhhyTbs2mBKQxtsW1i2BLCRHkTHSo3DO06WsffYYeRfti0FlQVbIoLaJllok939R98\/VavmM3jOIXFK2rkhEWCp7pyPLQeoPr+1e8kL3mGhCqJ1IIJDDTbcEjr61qOJ9q7WXLhsGnNGdwSttgGKmWKm2Zy5hoCJA8hFM\/bDm2GstYRrosi0jQkf8AEGaMhIUF1YBSO9bXUgmJ+r8Rnr4yHQ93cj71+HuqDdwZKsRJtrqG1OTyYgez5+hFfQ7vFreEwVi1jMGcx5ouG4oR1lrgGUuhLPlZTM6AbTtR8R\/FAgvbTBraWLtvJ3RoyqArqLYJyuGMSIzEVnWl4+c3bxOkmJmPPx9a5Vs7vbDDnHri\/wCjUW1tlAg5chjmy3BFoW8yZgqyh7qL1E164L2nwtocSuNYVjfuA2rBC5QjDEZlL5DlVc9swuQkqsEQa4qxiKSQAJJ0AG58hXq7ZZcpZSMwzLIIzCSMwncSCJ8jX0XF\/iDrav4bBLatWr1s3my2SWJYPathlsjlnLYdQR+kHwqj4720\/qMPyFw9tGczdeELP3lYQQgKHMsmDrmIoMucM+QXMrcssUDwcuYAErO0wQY86YrDPbdkuKyOpgqwII9Qa+g4bt\/YtWFwz4DVLb2iCbf5blLSMyI1kiWNpi3MDGbjTIkHG9puKDFYq9iFUqLjSFJkjQDf3UFXSlKBSlKBSlKD6jxPtV\/TXAuI4XqxJt23u2WVVW6qvaVUsa21NgooJJALSXBFUfFe3K3sTgMQLDKMLcS4QbisbpU2iSWW2oDMbZJIXdjpVjZ\/FR1dn\/pV7wba4w9q5iWhiB31\/wDMeyf1W0bpXofizdLZ3w4dsrLmNxs0MtlSgMaWybRYpsS\/lqFTxrj5a3w26MNyVtEsjK6EXMnJV8qhAVGe0zd8sS11zJrYcL47iLpGKXhf9RzHuXEuG9aBKC7fVAFyFluhsQEEk5uWoCyJrP478UHu2rto4eOZae0Tzn05gvSACP8AdLziVtnReWn9tZ7sZ2pbh925dW2HLIEEkiCty24Og1E2wCNJB3FBobn4gulxs+HYKbGS0ivaQobqJN5iuHi4SArBcoVSTAHTrjOJB8Rgsfdwgw2FCXLSlmRl155tOipYlchaLZNtx+Um8EmJxTttavcNuYY28l5zaXLbUraC2lsrnPfOZyLKgHLIBiY3gL23dJezaFrENYt4Z7yu0lbRsZcqeyqlbABWDOdumlBeYn8TEGLLrhVfDIX5afloxJvl+YWNpiue3+Wy6yrNqDXfhna7FM2FNnBKC47hV7am6bNrEDEOWyjKWNxXI0H5IAGtRD+KtwaJhbQRmZ3RmZluM1y9cOYadzmXiQv\/ACjXqKvjnb25iMO+FKHlNrNy69182dGzs7+00IV12DGI2oNiO2LcqbeEUC2y4bEK1y3y2K3LbhAQnfzCzfBUFtLzMWPWJjO3QuMLXItm3lcXFYoxdnsm2GZgi94at3QuYz7NZ7sJ2rsYVVt3w4C3Xuq9sSwFy1kcCHUo\/dTK4OkuOsixP4sXf6i7cayHtFSltCxU2wcoeGAOjhVLJsSo8NdzU+ItbfaVLuJbFC2qKtm5ZKBlYd9boJzKiCF5yqBl2t766eLna+3zv6w2FAy5cguJuwcq4fl5QyhwolDCoo3E1Xf7SHvXhfuAZ15gVczLpce6RD\/pZBdAU9OUhq2\/2iXU5QtokSQSXckg3bVwiSf1rayuZ7xuFjrpW+wqfa7bKEVnwar3LeVGYBcimy4CDljJaYW9iWmVI0EHle7a4VbKJbspcPLZX1CBMyBcql7PsyM5H9x0dpNdsF2vb+itE3Ha5ba1mRyWF1LaKFktMNmQPpsxnWarrnb53ObkxqV7t+6DqI5gYDS8Zg3Nyvd03q8\/xl+\/1gHDRh2shYIJu51zHMHYHJlzN3GAJBgDINNj6TtTy+WWwYKXLVs2yblsoUVGSFAslghfvZS2YXEUkn2amYPt5cyKEsoMoKyGYaraNsNAOjxrn3jTzrMcc7QLiQhNvKRzL05tA9681x1CgaoFAUSQep3ilIuLnb662cpZW3LElVZYDCzdth8ptwYNxHj\/ANgDrpLx3bdbdpXGFVmZGXmB7aFS4TOUU2GAJKFipzau2w0rApiFtvcDNpvqY66x8TpXHFcat8lrUFjPdIAA0jWTr0FZvG4+h4H8QCC984dGzMsDMqBFViRbJW1mf2yoYn9QOUxXz\/j\/AB9Lt576oUus5YqWVliAMpy20\/5pO502IJahfHOVK5iFO4HX18ajVm6+Df438RlY4pkwxR7\/AHgQ9kC2+dmNz8vDI1w6j22JOUFixAiD2o7brjLF222Hy3Hvm\/zM6mO\/dIBHKDE5Li2y2bUWbeggzjqVgfS8L+JNglUfAoEPIRnd0bu2mJIdRhyCmvsooIgxvXri34jWFe4LGGDsE5dvEOUknk5DdZDZGd+ZLScsgDur0+ZUoPpdv8UrYOmAAHNN0Kt1AqGbplAbBhiLpVmMyJgLOlBwrtiti1i7dvDhXv3OYl1WTNagyqQ1ohlBg6ZDOxHTJ0oPqfDfxOssbzXsOVdjevKyuhLOxulEB5BIbLcS2XJIixb0FZTtN2qt4pMOqYRLPJZmyqy8shltgoEW2pVZtltWYzcfXURl6UG67S9vreKs4i0uE5RvcuCLlvLbFtgQAFsKzCJADMYnSsLSlApSlApSlApSlApSlApSlApSlApSlAr0rEbGPSlKC54biHKmWY+8+NSyfa9\/\/wBaUrtlmptpiM0GO+1ZbE3m0GYxBG58TSlY2sRia\/KUrClKUoFKUoFKUoFKUoFKUoFKUoFKUoP\/2Q==\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"El Universo Pdf\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El universo real est\u00e1 en funci\u00f3n de la <strong><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/03\/aia-iya2009-ano-internacional-de-la-astronomia-9\/#\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a><\/strong> que 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 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/03\/aia-iya2009-ano-internacional-de-la-astronomia-9\/#\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>, alrededor de 10<sup>-29<\/sup> g\/cm<sup>3<\/sup>, es descrito por el modelo de universo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/03\/aia-iya2009-ano-internacional-de-la-astronomia-9\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-de Sitter, que se encuentra en la l\u00ednea divisoria de estos dos extremos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/circuloesceptico.com.ar\/wp-content\/uploads\/2011\/05\/GP-B-Expt-with-SV_0407large.jpg\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">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 invisible, la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/03\/aia-iya2009-ano-internacional-de-la-astronomia-9\/#\"><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. 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.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/universitam.com\/academicos\/wp-content\/uploads\/2011\/10\/OSCURA.jpg\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Destino final del universo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si finalmente el destino del universo (supeditado a su <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>), podr\u00eda ser el fr\u00edo\u00a0 absoluto al expandirse para siempre,o el <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>, si la materia supera el l\u00edmite de la DC. Entonces,tanto en un caso como en el otro,\u00a0 la Humanidad tendr\u00e1 otro problema, este a\u00fan m\u00e1s gordo que el anterior, para resolver.<\/p>\n<p style=\"text-align: justify;\">El primero ser\u00e1 buscar soluciones para escapar de nuestro sistema solar, lo que en un futuro lejano, y teniendo encuentra que el avance tecnol\u00f3gico, es exponencial, parece que dicho problema puede tener una soluci\u00f3n dentro de los l\u00edmites que la l\u00f3gica nos puede imponer. El segundo parece m\u00e1s serio, \u00a1escapar de nuestro universo! Pero\u2026 \u00bfa d\u00f3nde podr\u00edamos escapar? Stephen Hawking y otros cient\u00edficos nos hablan de la posibilidad de universos paralelos o m\u00faltiples; en unos puede haber condiciones para albergar la vida y en otros no. \u00bfPero c\u00f3mo sabremos que esos universos existen y cu\u00e1l es el adecuado para nosotros? \u00bfC\u00f3mo podremos escapar de este universo para ir a ese otro?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La teor\u00eda de los universos paralelos no tiene evidencia ...\" \/><img decoding=\"async\" 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\" alt=\"Undone' y sus universos paralelos confirman a Amazon Prime Video ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.portaleureka.com\/images\/stories\/articulos\/fisica\/viajestiempo1.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 \u00bfD\u00f3nde est\u00e1n los caminos para ir a esos universos paralelos? No dejamos de mirar buscando alguno que nos pudiera salvar de la cat\u00e1strofe final. Sin embargo, por el momento&#8230; &#8216;Nada!<\/p>\n<p style=\"text-align: justify;\">Son preguntas que nadie puede contestar hoy. La Humanidad, para saber con certeza su futuro, tendr\u00e1 que seguir trabajando y buscando nuevos conocimientos y, para dentro de unos milenios (si antes no se destruye a s\u00ed misma), seguramente, habr\u00e1 obtenido algunas respuestas que contestar\u00e1n esta dif\u00edcil pregunta que, a comienzos del siglo XXI, nadie est\u00e1 capacitado para contestar.<\/p>\n<p style=\"text-align: justify;\">Se puede sentir la fascinaci\u00f3n causada por la observaci\u00f3n de la belleza que encierra el universo, la simple observaci\u00f3n de lo que encierra nos causar\u00e1 asombro, aunque no se tenga preparaci\u00f3n cient\u00edfica, pero el nivel de apreciaci\u00f3n de la naturaleza, la verdadera maravilla, vendr\u00e1 de comprender mejor lo que estamos viendo, que es mucho m\u00e1s que grandes figuras luminosas y m\u00faltiples objetos brillantes, es\u2026 la evoluci\u00f3n\u2026 la vida.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Pin en Nuestro Universo\" \/><img decoding=\"async\" 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\" alt=\"SUPERCOMPUTADORA SIMULA ORIGEN DEL UNIVERSO Y DESCIFRA 10 ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ensimismado en mis pensamientos me asombro del enorme talento que ten\u00eda <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Su gravedad es una predicci\u00f3n de las supercuerdas; sus ecuaciones surgen de esta nueva teor\u00eda como por arte de magia, nadie las ha llamado, pero aparecen. Dicha aparici\u00f3n espont\u00e1nea es una pista importante a favor de esta nueva teor\u00eda que aspira a contestar alguna de las preguntas pendientes. Por otra parte, las supercuerdas originan la idea de la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>, considerada uno de los grandes descubrimientos en f\u00edsica.<\/p>\n<div><strong>Universos Paralelos, No somos el unico universo<\/strong><\/div>\n<hr size=\"1\" \/>\n<p><span style=\"font-size: small;\"><img decoding=\"async\" src=\"http:\/\/www.stats.uwaterloo.ca\/%7Ecgsmall\/trance.jpg\" alt=\"\" border=\"0\" \/><\/span><\/p>\n<p>&nbsp;<\/p>\n<p>\u00bfEs posible que aparte del nuestro, existan universos paralelos, han sido creados por otros sucesos como el de nuestro <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, y son similares, originales e independientes. Puede accederse a ellos con la tecnolog\u00eda adecuada.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.investigacionyciencia.es\/images\/31454\/articleImage-minimal.jpg\" alt=\"Universos paralelos | Investigaci\u00f3n y Ciencia | Investigaci\u00f3n y ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQTncAK6A18UVn6J_vSxhtdmZRKo8H9EJQY6O5X26lvDiVaINuu&amp;usqp=CAU\" alt=\"CONOCE LAS 9 EVIDENCIAS DE LA EXISTENCIA DE UNIVERSOS PARALELOS ...\" \/><\/p>\n<p style=\"text-align: justify;\">No conocemos nada que sea \u00fanico, todo se repite: Las galaxias, estrellas y mundos&#8230; \u00bfPor qu\u00e9 no los universos?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La verdad es que, seguiremos buscando incansables una salida a todo \u00e9sto, ya que, el destino de la Humanidad, compuesta de seres conscientes, es el buscar lo que la Naturaleza encierra para saber qu\u00e9 camino tomar, y, la respuesta a todas nuestras preguntas est\u00e1 ah\u00ed, en la Naturaleza misma que debemos observar para tratar de entender su lenguaje. Todo lo que necesitamos lo tenemos delante de nuestros ojos y solo falta que nuestra mente comprenda y evolucione hasta el punto de entender, cuando lleguemos a esa l\u00ednea invisible, el resto del camino ser\u00e1 m\u00e1s llevadero y los seres humanos tendr\u00e1n por delante (si no lo estropean antes) un camino de &#8220;luz&#8221;, y, entiendo por luz, el saber que tanto perseguimos y que, de manera irremediable, tenemos que conquistar.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F06%2F11%2F%25c2%25bfque-sera-de-la-humanidad%2F&amp;title=%C2%BFQue+ser%C3%A1+de+la+Humanidad%3F' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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La binaria consiste en una enana G2 de amplitud -0\u201901 y una enana K1 de magnitud 1\u20193. Vistas a simple vista, aparecen como una \u00fanica estrella y se encuentran a 4\u20193 a\u00f1os luz del Sol, con cuyas dimensiones se [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2789"}],"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=2789"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2789\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=2789"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=2789"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=2789"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}