{"id":5795,"date":"2024-06-11T07:26:26","date_gmt":"2024-06-11T06:26:26","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=5795"},"modified":"2024-06-14T07:27:11","modified_gmt":"2024-06-14T06:27:11","slug":"breve-historia-del-universo-ii","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2024\/06\/11\/breve-historia-del-universo-ii\/","title":{"rendered":"Breve historia del Universo II"},"content":{"rendered":"<p style=\"text-align: justify;\">Comienza la segunda parte.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/31\/Nicaea_icon.jpg\/250px-Nicaea_icon.jpg\" alt=\"Nicaea icon.jpg\" width=\"270\" height=\"366\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/20\/0_Constantinus_I_-_Palazzo_dei_Conservatori_%282%29.JPG\/245px-0_Constantinus_I_-_Palazzo_dei_Conservatori_%282%29.JPG\" alt=\"0 Constantinus I - Palazzo dei Conservatori (2).JPG\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Icono_(religi%C3%B3n)\">Icono<\/a>\u00a0conmemorativo del\u00a0<strong>Primer concilio de Nicea<\/strong><\/p>\n<p style=\"text-align: justify;\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/Busto\">Busto<\/a>\u00a0de la estatua colosal de Constantino en la\u00a0<a title=\"Bas\u00edlica Nova (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=Bas%C3%ADlica_Nova&amp;action=edit&amp;redlink=1\">Bas\u00edlica Nova<\/a>\u00a0de\u00a0<a href=\"https:\/\/es.wikipedia.org\/wiki\/Roma\">Roma<\/a>\u00a0(<a href=\"https:\/\/es.wikipedia.org\/wiki\/Museos_Capitolinos\">Museos Capitolinos<\/a>).<\/p>\n<p style=\"text-align: justify;\">&#8211; 325 d. C.: Eusebio, que presidi\u00f3 el Concilio de Nicea convocado por el Emperador Constantino, calcula que el mundo fue creado 3.184 a\u00f1os antes del nacimiento de Abraham.<\/p>\n<p style=\"text-align: justify;\">&#8211; 400: Comienza la Edad Media; en Occidente, la Ciencia queda aletargada.<\/p>\n<p style=\"text-align: justify;\">&#8211; 455: Los v\u00e1ndalos saquean Roma.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/bc\/Book_Al_Sufi.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">La constelaci\u00f3n de\u00a0<a href=\"https:\/\/es.wikipedia.org\/wiki\/Sagitario_(constelaci%C3%B3n)\">Sagitario<\/a>\u00a0en el\u00a0<strong>Libro de las Estrellas Fijas<\/strong>.<\/p>\n<p style=\"text-align: justify;\">&#8211; 963: Al-Sufi, en su Libro de las estrellas fijas, menciona las nebulosas.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1001: Levi Eriksson llega a Nueva Inglaterra.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1276-1292: Marco Polo vive en Hangzhou.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1400: El Renacimiento comienza en Europa.<\/p>\n<p style=\"text-align: justify;\">-1492: Col\u00f3n (re) descubre Am\u00e9rica.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1521: Cort\u00e9s conquista Tenochtitlan.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2c\/Magellan_Elcano_Circumnavigation-es.svg\/400px-Magellan_Elcano_Circumnavigation-es.svg.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Mapa del primer viaje de circunnavegaci\u00f3n mundial (10 de agosto de 1519 &#8211; 8 de septiembre de 1522)<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La primera vuelta al mundo\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1522: Los supervivientes de la expedici\u00f3n final de Magallanes completan la circunnavegaci\u00f3n del Globo Terrestre.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1531: Pizarro llega a Per\u00fa.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1543: Se publica sobre Las revoluciones de Cop\u00e9rnico.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"TYCHO BRAHE Y LA SUPERNOVA DEL A\u00d1O 1572... - Astronom\u00eda - Odisea por el Universo y el Cosmos | Facebook\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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hept6m7pdUbI1tGPJMkuc2cffWH4mbK5XK8PdjwWreFxx\/lqJPkwurFcXF8pdV72WYunHvqPUhKLZUn5dvaubXkljviuxjU6xHb86yJV224O1NrffxWl1tyfd8WcZxxf3NUgMsFFIhxffP69u2nfDh6RYx9RG5RdtL6mbybcYC6Ze1hjOVj7duMo\/VB9tF8L8QF3FY1KzftW0S0Mlg1oQOPRDf9GUfmO5VWZEv9OdTpRp9TTnaR2tyOCTuNpdnmuBvVdHrXGW6lqooVSpfFYqynB251U+n2ssx2GSv74ef+lwoqc8NUx9P2a4\/pf+ej+H6LLO7NDycHFW9sFdueDV9dFI1GKCNcXbnlwRTjxx3UMqMEe\/v4\/wAv3dUhfUllTgXPe\/Nn8tX1Ojtj6mI+M7jxfam7+2ndSbt3bvEe93yF\/wCEImLEe2lptfMqKYrR3psvHHb9NAO\/12f+Hpf\/AOHS\/wCXU0P50P8A+39Y\/wCWpoBWzCxFqlMNFt37Xt1c3dUkiC5MFp3wemxo+mpDhaaDOcF1XHOax\/lqlsAJWvH+Xc7\/ANmgGdORFgxkXm8PpzICW4px4xSeHVE6zTuXDhOEl25uqr30fUaombaiYNuf8MqwOEO61el\/Dlu7cHdzXZbK8VxzdaAk4dsD4U9+5w\/9NN6JDYsorXcvyYW6jhUaW4V3xIzhMh6a6keVkbepnG5UIVx3u201UurQxgyzVmYl1TYKJfH386FBq1SiixcYrB7tIY1Ph2bt6Y2XZHFL7nfS4Quhe15QPHL7B\/LXa\/0V+FlLrr26cJK18rdV9bca2Uob5qPcwqT2Rcux2fhPhZQjEzLZiy6BS6xg3P7hroS6MYx3dRS\/lO+e+ddT4aMelCM+qRyqQeQ7L\/QdcD8UTrNAvi3g84x2769StW+n6YGOm0m9b6iI\/FEYrH3Lz\/R7\/wB3rL1+ugLwgD7ea8el5rjWaNRZwklF8ZPrjw4++sP+sEWuzn9Br+evLqS3PJ7dKo6cbxNXX+JVG3b7d6xwfy0n4v4xSo3RnN\/1xrLvM5+y13\/t+zoDqUtBKs8Lwl8OCry+NakiVdU5cl\/CSpXNHisYau\/etbX4uPDbgb\/W6f741zIdarrFBfcl70lXk+5fOi6XV+WTHfEU2bpC2Y9RwfftrZFW4ON18WZ6zp\/jBHpHTmR+I6L83SnWO6wT1Rn\/ALQ9jGNYfi\/wGDfxHwU98YXKXTkP53T96j\/5kC\/niYv1Bri\/DdSReawGOech+nteuh+HfFMJxl05S3lIxwj7cKnCeR7UvS7VHlZ7\/wDfLnG6e1bocdmcmcbd0nP7cFcF4Su91rPOUcru33zZV2XivF69d8b0On8XKfU+HjKPxFZ6PBOPefTDA1z0he7G+Dy\/X6dFsQ9\/NUU\/pb9XXNKNjJO4PSh1JRQtiu5xef0y88e+qkO5jiOBkMqGvNuXvRnwavrdV2t7\/VSsuHlr35u\/fR9KJGVuXNnqsUsF93h9s6wKD1ekxd5R3MFeQMZxqunOFXkflYxu6r57bLusY40z434jdO9pCLKzpizhAApLW++M970hkSUo+ocV4HzoB06jkjFbGxWMUX3pz7pjv2z9Rvb5zfZbptXjnn204uW7JTT6eLtifMnN8+JP00oGLFxuw1TVc59qD7OgJ1PV80gY1ECnBjk58++rlGgiAqF+R5xnGK\/fjV9QWQoH+zdYFU9jkNX0Nvd5rALIcN+O6c\/XtoQL\/Uep46f\/AB9L\/m1NI29P\/G\/8H\/XU0BbJ2vN8rbbeM5ru9u7nVxhfHNMqKKDnn27adGAsWeSVKrtoi5It+p2lZHOA8zpRrhNtOXsdQY8Vd16vpVVoAILRW4eN1uAtoz3c8aDbiilOfe8YvLd6k+lRYnsKW1y129hzop9BJV1PTze6PCC0nJnjzZoCbvV6j8ygAyEgwcVJNpRw8eK1OjKJGZKMnqLHblxTcxO9n1406Px0o7IbnZGv4YqWkpVcb8ftpQMpEYnqe4t21lfbOPfQpXShFq2injG1zUbk57P3dfRv9DuhGPSepOOGMZ19b\/LjuctBb9XXzrodOwABqle+7h9uEs9tfZvjfgI\/D\/CdGEokXbHcHkArntrs0b2ty9jF0vqSSfHLOR+O9A6kL3Kua7vnPBj2deU6PTlElmvfu9sa7\/4p1pG2KOHFU\/3jXF+M+KMnfJWL8fTUqtOTaPRhGyVzm\/EHvJHOQ\/v7auosboETjvjH1599DN8cPdr9fJm\/7NB0+Lpbs\/Q9v5a50ribsI6yRbGN3dVkzwiVxms498aCAVbTTj\/au+e6Y\/p31fxFq27l84475y+NSXTY+9ctcW1\/NNbIRTRwVZNMVPo+Dshjnjis3x50zf6KyHfFit848LqTmvdHtXGe1f3zehtO6Ncdnt9++sppJGEW7gkqzdriq4KM3+2n9A8NLKyzjnuNGe1Xg99D+VH7+PUV9Ozf9HjTenP5bAcnqSsOCmqM93zrFWtyZxvfJrN0dsoqTiiS8JmzxrvfhXX+H+L\/ADOn8VAOpKNR6oEZ7q+aUjD5yeft538NTf6ljzQ1XsXfHvj76fKHMo+qnNXZzyfqfrrCUW2ty8+507adSLs8mb8c\/Bep8N1Hpyen1C2mE4zrYhjNmZFn18ay\/Efh3Vj0ul1JwmdOa7JMUjLNSB5ae+n\/AIv0NsozoNwSwuNwI34Rx9yjWL4j4vqMIwnKTGNkRkJFlyh2+2tZolGzEinJdCA3jPY7f99V1Ok3Xf3RacnHsn76uHTkihh9PJ7cnjJlxq5mO144quPaj76GJr+J6mGOxlMzLfdm0b8Lz3+44rL1OvOct0llKqy4CvSe1P24vW34r8qfShO5vWnKe+U5xe5saHdVXcpHN08Gs3w8ViQaCSZ3xAtLGN+riF\/4dvbOgMwe988vJ4MaZ04jtvckfmDCF8Cnl\/XQ9Tp5WPqD24x9cnJft76GqUb47JzWHJxm9Ugf5Uf\/AKr+3\/Nq9K\/P\/wBk\/Wf\/ADamgGsmSEpVE+W+I3fAGM+D30nH\/qeK7eb9+KrV9OaYDnDzm2\/7rxp1Sl6TfUeBt23h\/wB3KuoAOpMSIelFHOO3qxm85rsHvpkepbGN2XT90X\/vz+hpnR6awmGKqcqYlEXauc\/xFBzbjGg+N9Un1wkHpJR3eojwhIH9Q40AEuiMwhnc1Eu3mgeKtMX2TS1Wot0WBzVt0DwK\/uum9bpziFtbr\/aVfbI\/tq5EVHpkj0F35+WVZbLT354rQHd\/0J\/Cvz\/jOjCQMIv5svaMLdt\/Wiv8tfVfxH46DcJZk2nent\/L9teA\/wDhn05Rl1+pLmMJHHqF5uznBzrt\/iHxtT3Ubi7a5X99d9P0Uk+7OjSZlJWM\/wCOTEVjSLWe3FY9rz7a8p1Ibf7uu3bjKa7vW635nPLWP7765\/U6IR92zn3\/ALK+uua7cro7qrjsscdmba\/izh+vP1f786zxtD9MF0XzR7y511uj8KMZWKFPsuD+usfW+HSUttkW2N8pfftdlY1k4PFzzpTw9ov4yEQI4uvmLt+ueOX9u2r6\/Rm3MIt9vQ7bO+AWnmrvPOdSUFtI8Y+mO9H1\/s0zodNw2bdwJnLzXFXWstyvhGqMP7mK6IxkbW5CA3zZVcYKxnQEKaM4p4476d+IRqbXHNH9b4xeq6MXini78ZLvGP8At51ZdYmKV7MI6LICO2+boJOD+JOHbjOM8a597pFteZep7uWrWvY11eptj8q3XI\/3\/brN1IbozbuXzKyBxz81bl3cFvPjWvY+pm5LoV8P1d3prB3xX6v0eX7a6Xw3xFMocxRzTn\/prl\/h0QkK4Wqf7x3z2vXU6HU\/Lnur0tFcigXy+cvbPjGpKbsdenppyv0NvT\/Dyk9uHuPj3Of01wfxT4CfTlJVFuLtzafNHHGM9zHvj0vwHVJsxs9N+kH2urKBQ54bzw8j8Q6c5dOVXdhfdHz4OHXPGTbt2OrWUYbd6OHNqS+iVOKDY3hqwxX3OSudB07y89yr7c\/Qp\/Y016VEZSMJjFEtobi\/8Q19d3bWeXF+e3t3+2sjyh0ZbYbbblmMc7c3HwFnPKZrzqdHpxD1PqiPpfN1RhpTN+Q1W+anTbC9u1LT1Lt4u7XHvqpyib6G7NrdBXzFd+2hCTmbaKbbuvVxTFr6D9\/ro4dNku2DQZjmUuO5GktouirPOp0Ik+rGEpwiMoxZ52xBrdQXQW8XzoviCUZSRjIvaTjF2tdywTjud+NUC9k\/\/pf\/AIS1NI\/JfbU0sBsZFSMXQGM8nD2Tj6af0JxjYuSMoemkpxaj73ixx2vQ9KcaYsWW4jXNxqVsY181xvGDJ3NQu2wCXrU5iIJkurJRM\/4q86hQevAliKyqSg3aAXK6CmuKso51PzbgwQhgbD5uPmt7ZcHLpcFjUmO6HqPUO3dRYdrBi4z8vtoviOjtLbH9O8sHkra213NCE6RueGc5oFrdvK+eatff21U401SMbilvN\/s+3k1fV6Z\/jFluUjwV9fOcfTTJQra7i0Vb9L7cDfI2tqVoD3H\/AMPviajKZh9SqmeKvHjvrf8Ai3xkurbKEK4Cgvu33cuvPf6ESjt6puPLb55f0DXc6\/xfTBNsmqvDRnx2Lx4zrqqQjOnF24R26LUTpXSlz8HOj6blQXbtvhqop9+3\/fWPr9YkWODkyZSnt7Vro9X4wlBzRR8wZpzkNcaHUt4uKXiRZms9z6NawpxskjCvWbu8XuH8OyjeHiw9uz+3Oh+N+HqNj6pP2pDL3x\/d6b1VwjbfL2rPnP00PXk+mDI4NqUV2DNJx3zruklBOL7HnRbqepd8+5zNtSOzdXye6fbti9F+Xnm8K1VX7J7f10zpLXy20vyrR35vjm+1ar4ckrXB5rzX9TXJjob0m+eRnWa7N4pOHw08f99K\/wBZMYIufKPa6cf9tO+K6zSBHjbmnmrq+H+Wsj0WVyxGiqH6YLzWdVS6IxnGzuTqw2erFN9seEz\/AE9tVuSVYDuEchZyS54Gre2r6JLMYsiKYzz5FKHlx9tMj0qiR2F23Lz7XqtJ2a4LDdnuB0zbKpxqR\/X6d++uz+HfCnWQC6tR9\/B4\/vua5pBjJGEfTim8WJfpeTmzF9tbvw742fTlGxY3kf5eNc1854PXoqKj7k6\/SOmWrdYql7n66zRX8ubaSTy9s\/yE7a3\/AB8rRI4lwOQtQPHbGs0oMY9SeKI2lmLwfu++stLD1Z4NH4hNqFjzvSxUZPpsWiLh5Qe9RMccXWr6rcmh\/LVYbgMXRLbdcFUNWc0aLrtya4EppvvRfY5x7aHrt1t3SopP8Pqar6sn\/i1ras7HCSHxESJziqY0SvFq5sMhfnUxUhiCVW67iF+MZUHGldOVgYxfAZxi36gVp\/VJTZfLEk1fERDsHZoLTNGb0IL6fTjtfmJUUFPcJL3BvBTrVL8Wk9GHw6QIQlKW4jEnUiO4ULbYjl\/prC2uEE45xVvJ4wfpp\/xLhGd92XLJaf4gebvQC\/zvd\/WGppNnj9tTSwG36akN3efGP040UH1VJSMn1+lxWcxx3v7a09aMRIiTjUZNSC4i1FW2Mm8xHFmHbeszPfki2uKVt73utef31AJh1Ud0aEx4r3\/dNP6fUhtoj6sJIkierNl0+wB2+9fEzwRcsfb5fMf+JX6rquo+kC6al4LB9\/tegL68is2dufADd5Lc12vWnpfh8\/yzrRgnTikJSw3NGUYh3uJdZ+WT7aT0eo9O5WHUBO5IUy5MvMfa7PILOUavcRbcN180az39KX4vQp1v9G5EZSxis5TjIbu2L134df8AMJ1GHTwGVvnsrjPf9+deO6ciLHqRqVRN1G3bJsYt3uuMVxzeONdqHUvJtpKBzKvP7uuzTyVtrXn3NdVtRTTs7+ex0Ov01iEZEo12rxn6a5XxHTI8FD9CvegDtrs\/hpK5PTe1ds8buboPPuaT+JQJoJkaZBivHnuvjH6bfpb4v4\/k1OpaX3\/g5fT+JY+ndznnjmzx\/wB9F1OpaPcbvx4vz9tI+K6URIxdyjYHCSdpdZGJGVZ\/ppMPiHdbT9ePFc51ri3+mRlw90TpfDfik4E3pzYsoPTZClDW4Qw2CZ8+Q1zTrc+n3\/n9v+3107BlxHiq484M4Sv8tX1+hiyhe1CH24OdZypNq5Y1s2FALuyHpx5s9TfYEez8x9dX0emq0X7l+Hi3P6Xo+muC3nzn2\/l+7zrf8L8ORlFUpXLeTJ2t7a0pKPBv2ORz+n0JbjaLfB3x7DjjjuU62dNLI1\/Fb5MVRrX1YvUitB7WPjt7aX0uhllTjvYU9sA44xXnjnVbus8G+lFxljl8ioQJSQPGcHBn9L866v4b+HibpC3ZWOez74dTp\/DTl090hCTQrzWuhD4eUIRkRk48WFfsv+WtLtJ2R3U4uN3I5Hxk4yltjHvgx3rdz7l86y\/H9bb0\/wAuo8m9s3GMG35ttW3VXWdbetH8v1+oUZRSrHs+1OWvDryvW6zuSm5vEecuQ5tvGumH5UG3i\/nyeXrJqrUsnfr5+wuckLDC0nbjBfaVK83q4fCso7oUQwMppEvuZ5pf240g6zFb7pYnc78Wcv66nTZBYVWb8VeK+rrhsYsoHbuN1q237Vk5788cmr6u2yUYodxtP9ksBbP66GDGjDKV3V0UcnHfyOK4zo\/ipPpsI3ESvHA4x2dUgBStEvb2M3wZ\/wC+h6saxkTkSk\/76aSJScMS5Pp\/hKsKrg\/utVOZIHa2itUFl5r6fTjQC9h5dTTtr\/j6f9\/+nU1SE6BMltjZdxcFonq59u+j63S2yrdxu5RY9v4Xm1Ssd86s6UCoLEWaMkkVErLjHHi86T0a54ardnDyN3harisuO+sSl9L4dmm3Ln77S3l5ovQxgcGXtky4A983pkehudsZxu3LUSiqy\/T9PvoclphOGnJ8tHbh\/fQDPi+jguhDJVNvbLa3y+C9L6\/WWRKkcMsB6vmUDAW4NDMNwMisXIPY7NKhivJpnV6ZHb6Uazkd1sqlXY2oV\/s330KAwOw1y1eB+VXPN\/y1t+B+LIoka23bV5Va+nbtxrJ0JQiMrqQekRkMt3F424757\/aunF+Y90VOfu5\/nqpuLuiWTVmer+G+MllgRYptlUbqPnnDUWjtWkfE\/Eu5qdrjbKOK7cPFeHxrH+G9YdsYLulmW5wH0rH1tOONbviv\/M3CR2uGjnk7c+VutetRlKpDHnyedUioTyuhXw3wMT1TkGbpBHa3t8o5xi+NB1vgoxSLuyOzY7aVpKlxGlEOcdjTI9VXbdhVfMce2W8rfGdK+IWXWwKso5u8dyxBvhvxWM6VIx25Wb9OTKm5bsPFjBPoSinpCRfJz9bw19NPj172DHaCD9Po\/d99dHaSuO25SqvbnGT+esHx3w3AlK3Yr+1+bfOdaqn5fqjlG+kt7Slhrzg7P\/y2M474l7abErnHHt\/XSv8AUzJzhTnnH\/f7aR8N1pj6VDGaM\/0vXUj+JxZFxm9IC\/P11pVSMuVZ\/B6v0HGzi7rr3waOh8F\/4caAWl9ij\/rp3T\/B5yFDFj27X+3OD21un1On1CM+ncICHbdJzTtb4\/Rvvrrfhn4dhOp1L3X3c++PevbWqVPc7XPRpKG3dt\/ycP42TKJDaAVQdvr5\/wCmtXwRI6bGcpEbMOOP3e36aH4\/onSjgCS5zUfd\/fx215\/\/AEm\/0kj0+k9HoyJdRrenETxHzjHtet9KkoeueEcWs1SgttNpt+eMwf6RfHjNRNsN0eSmWL+tNC++vLdP4mUakS9RkRlcW73iOJCCV\/hMaC8jm3HBlbOG9aZp6ouBlKyMGxarEpUAjHDdDd60V67qv2PLp09v7i5N+nbvk5tvc3Xj5uKrOb+wdXpFPqgMa9JvWVvHFLH6h9XTNzDqVGW9iSjFlYUxbAuyrcefN5R6tt2+KDsmc60GwkChppPTWbbsePbDf9dSBE5auu3GBsz5\/ZNN+DuMr3bSnOXdw7eOeD99L6vUEL75aTwdgKeX76pCzp2Wns8c9++X\/pq\/iSO6X5e\/Z2ZpGT\/hWJZw+XnTIrCUd1NVQJTV43R\/iMZy5HV\/HThLq9RIvTgyltgyZsbw2p6u9uG60Bhz\/dampf8Ad\/8ATU1QaCY+ALle6pPerl9w\/rour1pyd8pMrS5PevPn9NV0OlGXzLgsC3s3weAzj+dNj1dsotyIbr2x6kvSDxYWYvNd776xBUIx\/LZ5wlG0fquUI7sU839TS5dJ\/iocYwBeSXjhOPbTIcSkxjtVjuc1VYOHdkLry1hrMFgcB3C6z3x7LoDVGlSW2KgRqKRv0ivfi2y7WuHGX4gjawEj4u671fc93xrT04kt8g9MdrTOmRuBz739r0rq9dbD5T\/Nq8ZTe\/voUrodIUy13vb4VaeQp\/tNN6sQlJjG4RxXAbjGHN29uPOgIUg7ZH15ourz+vmzTI9J2XJqLgdo+syRzIQptkXVnONACZIkLWSBfA96zgbO3b21v+F\/EtsIu2Sj7bJcreLWyz6OsHT+GtqAMlIkeZMmVG0rN+39dTrDt9cs9M2xLXGcFWGbXJd4vWdOpKDvExlFSVpHf+GI9XsynymPFr5qhvxWtEOsFylC1CJ7bSn9bHXm2MunOUdxvio5w5eMZMHNfTWz4f8AEtkjeCHZBw80ndK7a9Cnrl\/Vh+cnHPS9s+dDr3EnCmpLb29n2766X4r0ulbGIMsNIg\/f351xfw747pS6ghUQ5vv2UvGMY8eda+v8buluwrlQ5KyB7Z\/TTf6XZrJ1wSum08df9G78N\/DgLJemQIchfzXeupD8Ou93pjWI1mu3bWL8O\/FOidF3yI0d6S2\/HHtesx\/pZGBXSN8iK4Va7849+O+oqdNrmx2vVfTabV7cHtPw38NIQ9SehxEpt+hw9vGs343+K9HowN3UhF7RJD1BTxmteC\/Ef9MfiOt03pdG4Rcu0tSs2lvNZxry\/UlKQXmqC7zlaP31rdanDEVc1VdVVq8enzzuek\/H\/wDSZ6s0FIll4WT75o7ca4HT6jEHYS7jKI23nn5jH0y6s6xJWQB6qKKjlltjfBbxbpUOldMnFxM3XF8onH88XrlqVZVHeTOeMFHgOJcS4BtJeupLK2xTvXHbm3TJ\/ERQAIXH1FWXFkxTAxHdXKmc00JjLbmrjGQpnbL2WKZSxpNXuYBFjGkuyS3Y7bpQrOKHWsyA6sncpVH+Cwz4vNapiVYO3F5wPHb307oRGVS2xu\/muJ4S26w8vFaCM5W7GTuVwc03kO+f3dUDegmbqcQlL1sjblLAfU8PHPOB0o6RJrlxEDG5ebXv21Py5fxX2lVW1QDfbGND1ZBK444C7+6Np789\/GgDIEqK+rt4pS7DjIL5PppezBco1L6P7GR+16Z1OkihTKI2HAR+bvnPizvoup09pUZxkMSUgu65psoY1kvuc6AP898S\/v8A9Wppe2X\/ANH9up\/nqaAd1o7I7WMX1xdwF1Xqiqb81jIYlzeEdP4hjuiBUqsQeHcU9uDJWNV+bcaqNuOMmVw\/+pLe1aDrTb23ZCwvj3rBqFGx6P5k2IXKSEc0Fd0z2L5xnnTp5j+ZfTWSx2q7gIhvq3nch7mONZ4zu6QazLJ6bI1QHstH9dP68CDKMZxnHdW6NpKr2yiMSQZ\/XQCRYzBfTeGZVVZaXhF41o+H6kBfzAL6exWN1JzGWWNLQ7s0XhdYpco3ebu+S+ffTIS2juiLxbeFycOarB+vhAKcvVcOzW6\/I4z2rce9cdtSXSdrLYbSjdFdthaZ5aeP+2kxlhMU1gLyCH2bzpvV690cESJQRi4Mqnf3b99ASE6JbnMo49MZLkwt30\/leMpjh0MemkZOGAgt4u+C8r3x2NH1jbcZXHGKMTzhW8nOfbGk9P009rx4xWf78aAfHpxlIoc5kyli87vHdwc\/W9BMI1uxZkBxyVWLbL\/rloep0wU3jUkstGsbiuT359tMhKQuVixR23kj5K4un1HfQBKICu9tk4rn01gy+beTS+pHcqKxDlx9udV1t1mZSk5z6m7xnvjOmz6sJG2pCqqVlrlb43W4ONCF9MGdEbFErNA5+a7+jrOwtvjdb4x4oKz+mjnIx6Ym0\/2hcZUuh4zjg1OpDD8rkLJXz937poBx0pQdtsZO2UY+GXy5W41Fsl9NV1Iy2EMpuURGLXPfn1eOJXoerGNVG95VrjgScavi6poct9tKempi5crQ+nF8mMkVzxWhS5dCUbsqsdr4ukPb209lKEWEokbP8VEqleco0mArg50M5w+bNjiJIaj6iRbbjAfXjSCQZQuqqv8Ae9V+c2c8aEGgl+mTFsHacpnHDWcfcrVdettG3PrsjSXRV\/4fBqulwpdlSrt3F5o5D76EntXbLdEe6x3HHF3wuDNLnQDZDUW27aHFqnFPvy140UWt2QsfSO7lR44SPnx5dIeqsYjTEk0bsnDLHAN8129tSPFbqL+wvfGcAcHnQDeo7ZlDgiFiLgpp+6aD8q8bhItAoYbzlKMc+4afH4WMpp1ZvSqL8xKbZFYR9Pn0l9r1ldp3s4LEE47PJl+xqgKfUFZOb5I+nt7j3p9\/bQ9MKkNXWLvt4rvfnx+mjZHcLUYsTgHO39i8+dLl1IJERsvdt45xzjj6aAX+XP8A2tXo9\/8AsH\/HL\/PU0BfR6soyg0VBJA5LK7OJFmT68aZCEZyIspeoDdIva4vG58Vz39tBCBPp7rn+Zup+Xbtrzu3LbkqqNX0uoqiQav8AhKMAy2npaI3xm3u6hRE7vv6s5tXx99H1YLVRMFekSyJulJrvWV8fTUOmKFwCj1N13ykS1M9njQfl7g2iyewLwZ+uM\/roQdPrDtTmJTiJ9gupYvsc50uZgyNVgeyX24Ss40fR2lm6vlbY2A4bxd5HGL1R0LDbm1CpxyFHHMVU588Y0KTqTtHElEc8N8lVn63ounsC5CviyuHtVrf\/AKffOkhYULa9sFZa8tU\/99HGMZSrEQFHGTnOWmtCDv8AWKuRJFjR6TF5Y8VjnFaF6bKNxNwBulfeTgf8u3nQ9ZXEjMW7NsBKzRtKXH+WlbrlbUvPPq9uLv3f10Ab8Q22yHA1gxxxxwH2vTP9TrO27hvrvEoRp5uzHjjTPgulCrk7S7zaYjJjwlWiB++h+K68GcqZsXMWRGzsCCnHu1XnQoiXUbu6KC64w+nHOLNP+D+K432wLWO7KuLL4QovwaX1mpRYxYxslAnteayqAljyV51rkz6vW6nUm9OLnqJLYEpKeiIG21b28UN6AwvEsHHKvbKXxft9DRdWsXiRzi2qAKfFPvnOtXR6bKZBgb5TTaMYxmssRJHpgDuyNVRxpP8Aqc49Q6dkrbqG2XCnDhcXXh0Avo49UmVNWFWxWkvNKDQ9gc6vqTiyr+GLUaadpdGaz7ulkI0o9j+WUuu+NV08LurHksz35uy7xoQNlQFiNtLdNUPHjT\/y4sqGLbtQKI1\/HakW63c7S37I6RFmOK7i3kLqudq4+7oo9YvtAQGJfq2nLy2uV8rXjQCgLy5zbz+5yv8AlnOm9X1Ukb25ea2j7YDOfd1UZVFybZSpI7RkWSf9ur2pZVns6F6guYlgBTjktlXLV3VZ0BJkoTrmUe9Z+lOi6Pw8pO2Jd32bxSv\/AOP89BEv5QFarFA7rzLiqKfq4rXe+A\/Gv9X635vwm+Dtkg11Ni3Fgykes\/i31zKq76jMlbqcd+HjEg2raNUwS+Iy819ee1Zro9Sl6kUgx7C36hGrt9vvqo9VVuUkR\/irxfnx\/XV9X4fINi2yXigHFF\/r5ONUjATKkKBiWFxE5vdhXw6GY\/Op6snnCllcVtea7Y41oJQooGLJyxyYPqBnxeLvNC\/zULE3jdg2ctjVRqgxXNe2qQH8\/wB39dTSNh\/Z\/wBdVqg02WxDc4BcYPY4\/Xg0UpMCUONyWZ2+l9P1Bvm9ApmuwHFn64pyaqUziSUeIkVz9Pd5z+msSm2Hw27o\/msunEjKUQqG5lGG4K3Dtbq6eDl0r4aZF3PUSe122WXLm8ONq5wkr8Xqn4I2kmSLViVe4kjGVolEbusyrtelx62TgTbSVdx98ufBjjQAVJb+UTk8c3TnjWjpTqe6PUJbYkiUtyYD00iuaPFhwZ0vq9ecunUllG3sHNd+Udhjg26X0oxBkm7tV7W07d2vvyaALrS3bVlfMmOSraKOOM0V41fwsYi747oPpUvFuJCDxV130G89NLf7xrjvnjRRhRcklFjJxTtXcF94tnDzzoBnX6Gyf5fUikoyDqEVJFemcfXfq5yYz9iT6sSWCocB6d1ErjuTmXFuONJ63RoilVMXKO2pSiC+fTdnnU6RzcjFSzLDxQV3f2r9AD6vWKSF01jyiUuefm7d\/fCepGirPK57fX66aRMRBJFsm+W8RidvHfz9DYBUZRXa3L+GVWYLse530IKQqNc0jz71zgxpv5TJvqblYsubl6fSlLd+nv2OPC4R3VGMsN4k0FXV+9efOmxkzrbZMJbnMirWjF4K5vjnOgM50VoBviqy\/b76Z0J7YqbozGhFjnhtC7paMd89tBGDJiKG55liOf4lqgzq9kAfUvaiqseRzZVPBz99ANh0f9iVRLkXYVy8Hcce5zqR6kIzjKJKKJl2yji7duPbC9s86D4fqMHdiKFll5wlDjNcuM\/TSpyyI5ebO7yt3Zd5\/loA+oepN1dr848GKvHPfTYXGvlTL6QxeLyeATtn66p2nFJIW0+XOOO4xTHZ+xWNxGLKUVtMA7eKR+vj76AHqJfIOKYlRFq7xeM8HPFlXXxN3TIX6j2Kyd8\/tqdFlaBuAGWWqwWp2tDzmsa6nxPV+I6B04VOEzpmwenH5OosiXqL9XpR7W50Bz+jOdS6cc2DIKWTG6TC4JywVi\/Gq6vToJKUmIivDVYVj5L5++qgsJDuw3kaljEi+RrFPZ99D1ZjTKiiMcANBdp3Uee+gGiMMFSFk1QcYTIxoJeRuPnVdGXTAJxsiu7au+VrXNlB7HbSpyLRL+khyYvdTZzxjVflLEkFUZb+ZV7dsWfb30BrjLpU2MlXbLdWPDH9u3ZEzeWGZVHlWgFHGCnP+Wi6riLXqTCyEoauq8lZx7d9BCObTsoe7eaP5aAZuP8AB0\/+Kf8Az6rSrP8AF\/P\/AC1NUDof+V+v\/ujpHW51NTUKaut\/B\/udP+ToIfO\/7vU\/9s9TU0BjP7\/bWjt9\/wChqamgLn8kPpP+unx\/h\/3YfylqamhAfwjmX0j\/AO+OnfE8fE\/WH89TU0A78K\/\/AJP\/ANrrfzhrnT7f7sf5Gr1NAM63zx+n+el\/DfJL6S\/kampoBc+T6Gl93+++r1NAFL\/9T+Rrofhv\/ndD\/dP\/AN9TU0Bl\/hn\/AOn\/ANrpHj+++pqaALo\/LL6f1NdH8U+aH\/2ej\/7Y6vU0KZPieX\/el\/KOs\/V5P93+mpqaEBNF1vlh9H+epqaAp7\/TTfhP\/MPqampqgvU1NTQp\/9k=\" alt=\"La Supernova de Tycho - Eureka\" width=\"272\" height=\"272\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8211; 1572: Tycho Brahe ve una <a href=\"#\" onclick=\"referencia('nova',event); return false;\">nova<\/a> (o &#8220;estrella nueva&#8221;) en el cielo, prueba en contra de la teor\u00eda de Arist\u00f3teles de que el \u00e1mbito de las estrellas es inmutable y, por lo tanto, diferente del de la Tierra.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1576: Thomas Digges publica en Inglaterra una defensa de la cosmolog\u00eda copernicana, en la que describe las estrellas como distribuidas a trav\u00e9s del espacio infinito.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1604: Galileo conjetura que los cuerpos caen con un movimiento uniformemente acelerado, anunciando de este modo la primera de las leyes de la din\u00e1mica cl\u00e1sica. Kepler y Galileo observan una supernova.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcToBdbUoFxd20ehaKv4pQwylwMNZ10hYFrBbg&amp;usqp=CAU\" alt=\"Y UNA TIZA AL CIELO: EPPUR SI MUOVE (Galileo Galilei)\" width=\"290\" height=\"197\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Sat\u00e9lite galileano - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>Sat\u00e9lites Galileano<\/strong><\/p>\n<p style=\"text-align: justify;\">&#8211; 1609: Galileo observa, por primera vez, el cielo nocturno a trav\u00e9s de un telescopio.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1611: Se publica la edici\u00f3n de la Biblia del rey Jaime, que contiene un c\u00e1lculo de james Ussher, obispo de Armagh, seg\u00fan el cual &#8220;el comienzo del tiempo&#8230;cae a principios de la noche que precedi\u00f3 al d\u00eda 23 de octubre del a\u00f1o 4004 a.C&#8221;.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1616: La Iglesia cat\u00f3lica romana proh\u00edbe todos los libros que sostengan que la Tierra se mueve.<\/p>\n<p><!--more--><span style=\"text-align: justify;\">&#8211; 1639: El tr\u00e1nsito de Venus es observado por dos astr\u00f3nomos aficionados ingleses.<\/span><\/p>\n<p style=\"text-align: justify;\">&#8211; 1662: La Royal Society de Londres obtiene la c\u00e9dula real.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Orgonitas y Pir\u00e1mides | Fuerza de gravedad, Isaac newton, Orgonitas\" \/><img decoding=\"async\" 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\" alt=\"Ley de la gravedad - EcuRed\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1665-1666: Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, de veintitr\u00e9s a\u00f1os de edad, al volver de la universidad, comprende que la fuerza gravitatoria obedece a una leu de la inversa del cuadrado y explica por igual la ca\u00edda de los cuerpos en la Tierra y el movimiento de la Luna en su \u00f3rbita.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1666: <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> observa el espectro que produce la luz solar cuando se hace pasar por un prisma.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1672: La oposici\u00f3n de Marte, observada entre otros por Richer en Cheyenne y Cassini en Paris, lleva a estimar la distancia de la Tierra al Sol en una cifra comprendida entre los 130 y 140 millones de kil\u00f3metros, que representa el 90 por ciento del valor correcto.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1675: Olaf R\u00f6mer determina, a partir del estudio de los sat\u00e9lites de J\u00fapiter, que la luz tiene una velocidad finita.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1684: Edmond Halley visita a <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> en el Trinity College, y da nueva vida a la investigaci\u00f3n que condujo a <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> a escribir los Principia.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1686: Bernard de Fontanelle, en sus Entretiens sur la Pluralit\u00e9 des Mondes, populariza la idea de que el universo contiene muchos mundos habitados.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Ese punto azul p\u00e1lido (Pale Blue Dot): Antonio de Ulloa, el marino que le\u00eda a Newton [Art\u00edculo para el Cuaderno de Cultura Cient\u00edfica]\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1687: Se publica los Principia de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1716: Halley insta a que se observe y se tome el tiempo del futuro tr\u00e1nsito de Venus a fin de triangular las distancias interplanetarias.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1718: Halley descubre que las estrellas brillantes Sirio, Aldebar\u00e1n, Betelgeuse y Arcturus han cambiado de posici\u00f3n en el cielo desde que se compil\u00f3 el Almagesto de Tolomeo, primera prueba del &#8220;movimiento propio&#8221; de las estrellas.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1719: John Strachey publica notas en Inglaterra sobre los estratos de la regi\u00f3n carbon\u00edfera de Somerset, primer paso para la creaci\u00f3n de la geolog\u00eda como ciencia.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"1725. Bradley descubre la aberraci\u00f3n de la luz | Ciencia | elmundo.es\" \/><img decoding=\"async\" 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\" alt=\"Aberraci\u00f3n de la luz - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1728: James Bradley descubre la aberraci\u00f3n de la luz estelar producida por el movimiento de la Tierra.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1750-1784: El Astr\u00f3nomo aficionado franc\u00e9s Charles Messier cataloga decenas de objetos celestes indefinidos que pod\u00edan ser tomados err\u00f3neamente por cometas; muchas resultar\u00e1n ser c\u00famulos estelares y nubes de gas interestelares; otros, galaxias externas.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1755: Kant conjetura que las nebulosas espirales son galaxias de estrellas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Nueva Esparta: El \u00faltimo tr\u00e1nsito de Venus de nuestras vidas\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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alt=\"Transito Venus\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"SINC retransmite en directo el \u00faltimo tr\u00e1nsito de Venus del siglo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSAXvgP_jDsP1yoHOtzWuR8Z_JZMF1kopfpdQ&amp;usqp=CAU\" alt=\"Astrof\u00edsica y F\u00edsica: Historia de los tr\u00e1nsitos de Venus por delante del disco solar\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8211; 1761-1769: Los tr\u00e1nsitos de Venus observados por expediciones cient\u00edficas muy dispersas permitieron nuevas determinaciones de la distancia de la Tierra al Sol, la &#8220;unidad astron\u00f3mica&#8221;.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1765: La Junta Inglesa de la Longitud reconoci\u00f3 a John Harrison como el creador del cron\u00f3metro marino, que hizo posible llevar el tiempo con exactitud y determinar la longitud en el mar.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1766: Henry Cavendisch identifica el hidr\u00f3geno, el elemento m\u00e1s abundante del universo.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1781: William Herschel descubre el planeta Urano.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/07\/19\/d7\/0719d7d5abe2c15ac72bcb6f06c04b06.gif\" alt=\"Movimiento-Traslacion-Planetas-85121.gif (450\u00d7323) | Universo gif, Arte de la ilusi\u00f3n \u00f3ptica, Planetas del sistema solar\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8211; 1783: Herschel infiere la direcci\u00f3n general del movimiento del sistema solar en el espacio estudiando el movimiento propio de trece estrellas brillantes.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1793: William Smith, un inspector de canales e ingeniero asesor, excavando la regi\u00f3n minera del condado de Somerset, halla pruebas de una coherente sucesi\u00f3n de estratos geol\u00f3gicos en toda Inglaterra.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1795: La The Theory of the Earth de james Hutton expone una hip\u00f3tesis uniformista del cambio geol\u00f3gico que se ha producido en el curso de un largo pasado.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1800: William Herschel detecta la luz infrarroja.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1801: Johan Ritter detecta la luz ultravioleta. Georges Cuvier identifica veintitr\u00e9s especies de animales extinguidos en el registro f\u00f3sil, sumiendo en la confusi\u00f3n la doctrina de que todas las especies fueron creadas simult\u00e1neamente y son imperecederas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Jueves 31 de Marzo ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1802: William Wallaston describe l\u00edneas espectrales en el espectro del Sol.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1814: Joseph Fraunhofer, usando el primer telescopio con red de difracci\u00f3n, redescubre las l\u00edneas espectrales solares y las representa en un gr\u00e1fico, poniendo las bases de la espectroscopia astrof\u00edsica.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1820: Hans Christian Oersted descubre que la corriente el\u00e9ctrica produce un campo magn\u00e9tico, iniciando el estudio de la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1823: John Herschel conjetura que las <a href=\"#\" onclick=\"referencia('lineas de Fraunhofer',event); return false;\">l\u00edneas de Fraunhofer<\/a> pueden indicar la presencia de metales en el Sol.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Principles of Geology, Volume 1: v. 1: Amazon.es: Lyell, Charles: Libros en idiomas extranjeros\" \/><img decoding=\"async\" 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\" alt=\"Charles Lyell - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1830: Charles Lyell publica el primer volumen de sus Principles of Geology, presentando pruebas de la teor\u00eda uniformista de que es posible explicar el historial geol\u00f3gico en t\u00e9rminos de la acci\u00f3n lenta, durante largos per\u00edodos, de procesos que prosiguen en el mundo actual.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1831: Charles Darwin, con un ejemplar del libro de Lyell en la mano, parte a borde del Beagle para un viaje de cinco a\u00f1os alrededor del mundo.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1837: Darwin utiliza los elementos esenciales de su teor\u00eda de la evoluci\u00f3n por selecci\u00f3n natural, pero no publica la teor\u00eda hasta pasados veintid\u00f3s a\u00f1os.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQd8zdjsWj_GXDyKfVh3lJrGuevm-KMEcc-kQ&amp;usqp=CAU\" alt=\"La distancia a las estrellas | El cielo y la Tierra\" width=\"385\" height=\"223\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ2BVDbPO9ohEEMRRk7K-d1ywp5MHGmJxg1Gg&amp;usqp=CAU\" alt=\"Crossing the Universe &amp; More: ~P\u00e1rsec~\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1838: Primera medici\u00f3n precisa, mediante <a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a>, de la distancia de una estrella.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1842: Christian Johann Doppler observa que la longitud de onda del sonido u otras emisiones de una fuente en movimiento, parecer\u00e1, a un observador inm\u00f3vil, de una frecuencia mayor si el objeto se aproxima, y menor si se aleja: es el &#8220;Efecto Doppler&#8221;.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1847: Hermann von Helmholtz expone la ley de conservaci\u00f3n de la energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1849: Jean-Le\u00f3n Foucault detecta l\u00edneas de emisi\u00f3n espectrales.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1850: W. C. Bond hace en Harvard la primera fotograf\u00eda astron\u00f3mica, un daguerrotipo de la Luna.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1855-1863: Robert Bunsen y Gustav Kirchhoff\u00a0 crean los elementos del an\u00e1lisis espectral, mediante el cual es posible comparar los espectros de materiales de laboratorio con los del Sol y las estrellas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/imagessl4.casadellibro.com\/a\/l\/t5\/54\/9788467029154.jpg\" alt=\"EL ORIGEN DE LAS ESPECIES | CHARLES DARWIN | Comprar libro 9788467029154\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUSExMVFhUXFRUXFRgVFxgYGBcYFhgaFxgYGBoYHSggGholGxcWITEhJSkrLi4uFx8zODMsNygtLisBCgoKDQ0OFQ8PFSsdFx0tKy0tLSstNysrKystKy0rLS0tKysrLS0tLS0rKysrLS03NystNzctNy0tLTctNzcrLf\/AABEIALcBFAMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAADAAECBAUGBwj\/xAA+EAABAwIDBAgFAwMDAwUAAAABAAIRAyESMUEEBVFhBiJxgZGhsfATMnLB0TOy4UJS8RQjkgdiwhUWU4Ki\/8QAFwEBAQEBAAAAAAAAAAAAAAAAAAIBA\/\/EABsRAQEAAwADAAAAAAAAAAAAAAABAhExIUFR\/9oADAMBAAIRAxEAPwDxlJJOYjWbzw5QItqu7kZJJKECTApwi7XXdUe6o95e95LnuJJJc4yS4nVAJJJEa3+ffZCCLWorWKTWomGLfz6KbRENTgKbWojbTGufMTMHvAPcpboMMUgxEAThqCGFPCMW4nWESbAZCTYST6poH5Q2FhT4UTClhQChOAI56IrCQQQSCCCCMwRcEc0qzy5znOJLnEucTckuMkk8SSShtXLVEsVgNGvldRcEFctUSFYIRGF4pvaAMDizEcDSQWE4YcRLPmvBE2BlDSg5qG5o7\/eisvFzaOQmByE3UDMESYOfOMpW7ZpUISR7gyCQRcEWIPEFBIVShywgAkGDMGLGM4OsKKSUa6fnL0PgtCTuaREgiQCJESDkRy5pkXaa73EB73PwNFNpLi4BjbNa0k2YNALXQCSi2uY7Nc+dvIpJI1f3cyWn6vsEkTdQ6p+r7BMudUzUkkl0QdjCSALk5ItQsLWBofjAd8TEQWnrEt+GAJaA3OSbybITWk2AnsTh5tFom4sb8Tr\/ACUEVIMtJsLwYMEiLTxuPEcVEHv5cfBSY1AR5BMhobZogEkSAAT1iTcgnvU2tSa0RzRGBRaJ1X4iTAE6NEDKLAJ2MSa1ECxqVEgOaS0OAIJaZhwBktMEGDlYg3UwzE6Gtgud1WiYGI2aJM6xcpgy0xa47xE+o8Qp\/DtJ1yHEXE8IkQjCq0HMc5jhDmuLXA5hzTBB5gghID0OXfCdrVJrUEA1TgeVo1M6905cAjbMxmNvxMWCRi+GW4sJucM2xRx1zQw1BFrJ8\/K6UT238I+0FEDM\/fLvzR6DwxwdhD+q4Fr\/AJes1zf6XA2DgcxccLIKWFSLDEm1rWzv\/J8EQU7Tpe\/MaduXio4fH3\/CAbSROVxBkA+uXaoYUZzVB3KfTS\/3QCwwb98ET43goZCLVeSSSSScybk9qE7tRqBCTWOe5rWiXEta0AASSYA5kk5lXdk3XXqj\/bo1HCxBDTH\/ACNv8BHrdGdrAvs7ojQtPkHEo3TGfTIJBsRIIOcgwR25+BQi37\/x5q1WpOZ1HNLTMw5sG0i0iYv6IBCSpsVnzryHgIHkExPZ3I1VnsEHzCfa9pc\/BjfiwU2sbaMLWzhbleJz5q5QBO+JMTEmJzjSY1SKbTn7\/laDbZsj6TsFRpY4Bri05w9oe097XNPehPnWMhlGUCMuUfe6TomwgcJlMg2dyUcTHGf6z6BOi7gHUcP+85djUlNUwAncb8EymS2BAJMGZyBmxbB4ceapKAMZJJJzFs51\/i97QgmxrTAnCYcXF0xa4AgE6Z8XaASiBkHjzGR53UKJIIIJBBkEWIIyIPFGY33792U2gkt6sNNh1pNiZOUAECI143RtkaJAdOGQXRhxQJnCTrBNtbckFoRqbCSAMzYdpUtTZhDhYuaHXHylzQbiROEkdsSiggkgANa50iesWiTAxG9gb5TAUG2AIkSDecwZFuWY11UsKMMGomFIBFAnyERnb+B2yggG+N+yNPv5IgBFriDlcQR90gERgvxsc+zPt1\/KCDQp0qckCQO1O0IlRjbQSTfFwmTlrERmgBhRH0CCA7qyARPA3BsnwqUTw1Og0\/jJAOnRkwSG2mXTwkZA5ocIsJnMtPvT8oASJuJHDJALo8DwRqhXYdEeiPxQ2pUHVN4IuRwg6IqOd3B0er7XZjWtZivVdNoHyi\/WzmOQuF6d0f6CUKIBwfEfbr1ACf8A6jJvrzXVbs3Y1gADQABYAQO4LZpUAFKtMMbqHBRqbqHBdGWhV3vFxCwcNvno6yq0tewOHAj04FeTdK+jT9mdibLqWV7lnAHlwK+hXU8Qg2zC5TfOx0zIdnBEZzrkt2aeBDI5cLiT3Wtl59qE7Xnmt\/pBultN5dSPVm7Tm3+FivAjWe6NZEeF542VyosVgPfZc+ScHOwuPC4MjnaO8piEifeXkMlbCSSSP+feloQb\/R79N31n9rUkuj36bvrP7WpKapgJEJJA+8\/I5qkl6+\/495HrspwzA55JBx42BoDsRgMhxkYcJvFyVHaKTW4cLw+WNcYDhhcR1mHEBJabSLHQpmNMTeJjlOcdqCbArAeZxTBmZFoMzIjK\/BCA4cNb3\/CtbR8MvPwg8M6sCoQ504RiktAB62KLZQopDU25ZxOYHu6KWQYsbDIyLifvCbMySJNzyk6+tlJoHvL3l7yxtSb45+\/uj1acRdptPVJOpznXs0hNRqAYpY10swtkuGEyOuMJEugEQZHWNskqbSchKMSY37qQCk0ai0XEnURlbvUqQuJiJEzMd8XjsWglWsXmXcMmgNE4Q2QBYTAmEmNvaDpyvbVJrefqptYsEQ1EwxqDbh+QngKWFA0Z8YvkNdB4Zc9Lp6zGQ3CXE4eviaBDuDYJkZXMdiLXpNEYXYpAMwQLgSBIBs7EMo6tiVBtOTH5+yAJCHWHKMuPD7596sFvvND20sxOwAhs9XGQXAcyAAT3I1Vo0y+o1oHzOAt2r3XcWzhrWjWB4rx3oju\/421szhhxuI0w3HiQBHbwXtFCoAAJYfqkd2Rupqo3aRAUdp21rRJcPEKgytexbzFNhce86d4VTeJqEGfiRwc1j5\/4mVik9t33haeOk288lm7NvrE6\/dy7VlbyqOFoAGmESIyy0Khuxv8AuCc7CDMxzQdtgkYpOh9+9Fw\/TepU\/oGEjxdBAIB1sZ7l3Dtoa0YbzFxn3dq5re9fHMNFiLk2JyhoGZQeRbWyoScbD1jimdDfVc3tNItcRC9s2rZaNQ\/CfDKopgAOFnNbkWkE8RIseS826W7pbSPVMxItw0m+nYtia5N4US0xMGLgHSREieIkeIRHhCI\/n3raPdz1iEqjyfCABkOwaantJTOjTzM\/YJkp\/wA+NuH+BznRv9Hv03fWf2tSS6Pfpu+s\/takpqmAkkkqSSLTQkamspRQEakOOXihjTyVh9ItJa4FrgYIIggjMEKGw4CKG+NuBsROc55W7coQ2ojUYKWERIIkSJ1ExI5SD4KTQoNRWoCTYC\/jaeI4WjwVvDjyFNmCmJ60fELTEiScVQyLNgENJjOaoOX49yiNQSaEQBRaEVoQSERl3\/hOGqVMXkaX8FIBA9UNJGEECG5mbwMRsBYukgaTqoYUSFGnUa75XA9hB9EEKjCLER2qlWqAyMQJFonLWI0znvWpVokNa4xDpiHAkQYMgGW34xKx94bA1xxjqvAs4fcahGx0e6d\/f6fZ5p0w50OxwIPVvM6xZWtg6XNquBeCIbLmkwDpb8hYPQjaQKxo7QG9fqgxId4iBmPBdv0T6KMZXfUJDmUWvwWvL5AEk8MVuxTVxlbV\/wBTTTdhp0xgGt7c4kW\/C6bY+nez1KbCakSBIIdhFtdW9vHtXI716GdfFhlri4ujNpNxN8gdfsqv\/tOsBhhwiMLgBa\/9R17ljXf1XU60PpvBBv1SDOmY\/F7IezbO7FikGJIzgaCI71h7n3C+lLndY5YxJJHrx4rud302xEaX9OHNBWr1SW9k27OPb9whM2cjCYgFwiBwt38VqVdnEYYET5X+6jtG3BtMgiSJOEZ2yI4Sg4vpbXbjZUbm1waRpMfe\/ivOek+2OcACdbHUjUHnkuq6UbxDqrADHzOgHMiY1kWLs+K47pZTLa0aEYuwnMeS2MrDcEFysOQHrpi5+0Uk4cb3N7HmJBg8bgHuCZUN\/o9+m76z+1qSXR79N31n9rUlNUwE8WnS48In1HimSVJIKxRcQQQYIMgjQjIquFZHIRYc9LnxlZQSZudc0ced59+Pj4gajNUNgtMTYXJyRAOf8IbURqMFZ75e\/uiNQmorUBWGIPqBHnmisOmn4y9T4oLUZiAgRWhcr0h2\/G74YNgetGrv4UujG1OFT4Zd1SDAPEXt5ptWvDrqbiMiRYi3A2IU2hDaq2+drNKi57fmsG9pMT3XPciWT0t3iRFFpzEvjyb9\/BYG7KzmVabmOwuD2w7gZ15Ku5xJJJJJuScyup6K7BSewVC2XsebkmMgQYy18ljpyOieFT2gK48qlWeNZNjkYvp5rULXRGk121ND8gHE34CPuvVaVans+zOAImJ5l1hPovPegu4XvqDaHAhjfkm2Im0gHMDj+FV6Y7u2pm1vpbPjLIY4SS6C7QWsJ48DdTVx2FDa\/wDdArEMLgCw4pBcSBhjjfyWhvGg4GcRjg2J7Mp81Hof0LqupNq7dU+I8g4GRDWAgAE6lxHgItN1q\/8ApxcTTOI4bd2QN\/XkeCxrLO01KgDQ0jt9J4TZbW5KRw4o4RPCLnwOSsDdUtiL4SPDj+eStluEYQbDq\/z74IKG99pDGz2Dy\/kLhdt3hj+K7FOFkQSYJES50wbR7hbv\/UB5bsxAMGxB1bAdcHw8F5PtO+K1RvwnfK4iYzMXgknKdEFCtvLFtGM3GLuMcAdL5disdKCahFW0Zfg80DeWytYARbLtlVtq2mWgTNoPdEHzK2MqgW2m2gzE3nThb0VeorXVwmQcUiDIiLzIiSfli\/FVqi6YudQPv2fBJJJUN\/o9+m76z+1qSXR79N31n9rUlNUwEgO7mZtztdJJUk54WzNxN8uOluANzOkHYffn9z4oGE5xY5c4Rme+XL3xWUozUdpt4Xv4cP8AA5zXCM1Q2CtRqfPLldBamrbQ1glx7BqUYttcctM40kxPoPAIjVjVN7iOq0z\/AN38Im7N4ue\/C4C8wRaIum26rZasLe2834yxjiGixjMnW62n1MLS46AnwXIOdJk5m5WVuMT2eMbcVxIxdhN11uw7np03424ibxJBAnhbP8rjgdV37XTdI3IdpWP0vqf7LBxeJ5wHfkeC1mlYPS9\/VpidXGOwD8ramdcyuh6G14e9mhbi72mPR3kueW7uakaO1Bjj8zLHjiAd9o7QsXeOsquVSkwPqNa4w0uGLsm+V5hTrPUtwbIa20saNDOmmVjne\/ciY9VFMtoxTbLhAAAgT6BRG79vpMNY1KFVzg2WPZYQSYxtIJMGJiOS29nptY0Tc\/hbRpy2PfFStjdHukdWo4Uto2f4TrgOZUD6bnCOrcBwOsQRbNbtSh1sXiPfBVv9G03AuDiHb9rK3SeTMoAOiYGlh5f4WdUbiMzwkcYzF+N1rtaADPv3ZY+11A1+Cc7iM+tN\/H1Qcl01p4yGX6wkwJtMkd4gd5Xk3SFjqNQ0rY6cY2tvhc7rRORLQQDGRkc17\/t+Cmx+0FrS9rSWTcAhsg9xEr5s3qZrVHXkveTJk4i44p5zKCNfanPNzwQlBtkQhbGXgblXqI70B66RzRPv7+fsZJJJKhv9Hv03fWf2tSTdHz\/tu+s\/takpqmCkkkqSSJTKGp0yspVhqMwob6mJxdAEkmGiAJMwBoELaK2EWzOShsF2jawy2buHDtWVUqFxkmSmJTLFyaEoUS92EZrT3ZsL2vxOtHAgz\/CHuVnzO7B9z9lrtKRloe9HxSf2R4kBcytzflUhgb\/cb91\/X0WGlMeNbdOw\/EpVOJIwngWif\/Jau4tpJZgd81M4SOQy9I7lS6P7UMPw8jJI5j8q5s+yltZzwT1gcVoFyMIHEwD7KMrWBXJdI3E13TkA3D2RPrK6kFc90pjGzjhM+Nvutpj1jU2SQ3iQPGy6jpJshIbWZ81PPjAMg9x9Vy7HkEEZggjtC7GtWdUpTTDTjaQZMRiEeR0WNp21i9rSBdwBAHPReodA9wfAZjf+o4f8R9ivN+jexltTZ6biPnAJmw60iJ8F7nsNLq24JSCPpmDGfD33K9uRr\/hgOJMWEiNB95U6dCMIF5iSdNVfYIAUqRZTge+xEw24psYKKCgp7U8Aevfb1K4beO82CsXudhp02w95MBoYTJPK4jU812G9KwbTc97xTa3rPc67Qxt3E9wPlmvAOmXSf\/V1CyiwU9mY4ljYGKq7\/wCWp9m6TxQb3TfpwKzRS2eYwuLSQL3IJHCWAkdvNebOaTco9NpJkm9rotZoE5QEFFzbopygpqIJudboj2IKVRV3FXKrVUfOR0y7M\/uV0xrnYbEYibEgkcxMHzPiUySStjb3FSBY6f7z6NSROj36bvrP7WpKapgJJJKkkkCkkgOwoO3DI9qnTKW0vGGNTkorceqKtURiDjAGFkCPfb4oVGlIcToLdqtbsbZ05GB6z6qV0fc56p+r7LSBWVu7qucw9o994WkHLYi9D3jQxsIGYuPwsPZGAva12RMeNlr7VvFrLDrHlkO0rN2FhfVBj+rEToLysVOGr0XUX53F2nj74LqNlr42NdxE\/lc9vqsXVMP9ojvMH8LfosDWhoyAARl4shy5rpDWDqggzhbB7ZJhX9+bSWsABguMdwz+ypbq3Zih7\/l0H938IT6qbTsRYxjz\/UL8jmPELa6NVSabmnIOt3j34qHSL9Nv1j0Kj0bPVf8AUPRG3zHW9HqeLaafJ2LtwiQPGF7VusjDbs7Y17F4Tueu1tZjnOLWgzIzHPwnzXtvRas1+z03MmCwOE53ymwEnXTNZSN5tSNLfnJFDVlU9oBGZgkkuA5E38OAzV0usOJ8L+tvVYpapQo7RtAbbgJJOQAzJKz9v3vS2dplwABu5xgDUkk2nMxOi8i6cdPXbU19GhLaeKC\/V4k2A\/syM2JyQG\/6m9M31XHZaToYC74kH5ruaAbaEEnjI7\/O8CIKEkmIkzbJXfgjCPOUFKk26Bt5mG8StOjs+vf78lHYNgL3moRYEgd2Z8ZA7EAaWywL5qFamrG8NrAOFneqtPETJQV6jVVqUwR6LSrMVKrHFbKxnEJI1duqCu0qK3+j36bvrP7WpJdHv03fWf2tSU1rASSSVJJJJJAsUXUadPEZOSkmogjWymxqy8DCQOBS3d8vaT+EsxBSo0gDIJjhopJTkO+MDpHl\/lG3g7\/bPd6hSa5KswOEHJGh7FsbMLXESSJv+FoMAFhYclW2dga0ATA4+KOCjLWZUYDtMHiD4Nn7LbDlm19ia52K4NsiNO5Wdnplubi7tj1iUKpOcK1cA\/K0Gx1jPx9AtkFZ217IHEOBwuGoGfardMmLkE6xZCn2uiHsLTqLcjoVQ3AIa8H+4DvhaVMEmAhijgmCB95MysrYbaqxFgSJsYzjvXqe6OkGzUdnp7I2tigNc57zDSHf0z\/VcjkbiRYrxnba8laO5SWU8XE21MDIdkyYyJN5Ure8bF0ioU2APqMc+Q13WacJcSYMahuYjS1lkdL+nDtnpMMltapic1paIbTBEB3B2AyOZ0svKdr2wlxqRhbIeQCfm+RoBif6ja+phXd37K7aajq1UksLi4zfG8xOfdJ4ABBLbNorbRjqVnTjqYgAcxFnGDcXEAzHWyQG7JGQgLddQk8s+SrspyToEFEbNbh7Kr71eaTAQAQYnlNp8Y8Vu1mgAysfeQxUy3nAP\/69UAdx49ocW4cLBd7h5NFsz6Se3S3xVbSYWttoAtLZDT2egGAAa6SSdTxOXkuY\/wBO\/a62FpgC73HJrZ8ydBr4lBW3bspqOnvPIc0XeFRrLArX3gWUafw2CG8f6nHi46+nBcjVl5QDrbSXFBDCVbbR5KRYAgqObAhVyrFR0lBeLrpijJu9Hv03fWf2tSS6Pfpu+s\/taktowEkklSSSSSQJMnTFARrkWk6yqojHLLBaaUQOVak5FBUko4Kk16CHpNcsasF10QOVYOlEBQElTDkGUfYm9bsugv0mYW89fwsvb9p4K1vHaIELBrVJUrkKkzG4DiQF0NNkdXhbwMLM3UwTJ7lqU6bnuGEE4iBb+7UH18VjRqW7fjNwTAxAudwDbHvOKy6RrQ1rWNGFrRAHD+dUWjsopUwwXObjxOU9lgFFrJzQQqmB78FWxYRHHgrNdmES4wPNYm2b9pskMEu4j8oLO1vdHW6o8z3aKnsjfivEfIw9Y6E8J4lVNmoVdpMuOFmsa9+q1K9VtNopsgAWQC35tkmArnRZuHZn1DkXnvI\/AXO7TLnBrbuJDQOJOS6Hb64pUWbO02Y0AnLEc3O7ySUGFvraS95jJVmUgAivdJRBsxKCq5xOSr12LS+EGiSsuvVkoAYUCqEcoNVXimtvo9+m76z+1qSXR79N31n9rUlVYwEkklSSSSSQJJJJAxCZJJBNjkZrk6SysSlIOSSUgjHIgckksVDgotKpAKSSytihtVckpf6U\/DFTQvLe+J99idJSsmPIXoHRHdhZR+M75qkYeTPyY7h3pJIN6lsn9bjDeOcgcguW3n0vpsJbs7cRFsTrCddJ9E6SDl9q2+tXPXfbgLD+e9X927ouC7Lgkkg3a1cMbhAhYe0VZKSSAm6Wdc1P7bDtIz8J8VKs0vN0kkFnZt3XVqrRDG34J0kHM7x2iTAVANSSQRcq9VJJXimtzo9+m76z+1qSSSqsf\/\/Z\" alt=\"Un d\u00eda como hoy: 1859 - Se publica &quot;El origen de las especies&quot; de Charles Darwin - Peri\u00f3dico El Sol COLOMBIA\" width=\"409\" height=\"271\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1859: Se publica el Origen de las Especies de Darwin.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1862: Foucault perfecciona los c\u00e1lculos sobre la velocidad de la luz.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1864: William Huggins obtiene el primer espectro de una nebulosa, y halla que se compone de gas. James Clerk Maxwell publica una teor\u00eda unificada de la electricidad y el magnetismo, describiendo ambos como dos aspectos de una misma <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1865: Gregor Mendel anuncia los resultados de su investigaci\u00f3n en gen\u00e9tica, clave reveladora de la persistencia de caracteres inmutables en los seres vivos, un elemento decisivo que faltaba en el darvinismo.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1874-1882: Tr\u00e1nsitos de Venus observados con instrumentos nuevos y m\u00e1s precisos, que mejoran las estimaciones de la unidad astron\u00f3mica.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1877: David Gill mide la <a href=\"#\" onclick=\"referencia('paralaje',event); return false;\">paralaje<\/a> de Marte durante su oposici\u00f3n, y deduce que la distancia del Sol es de 148.800.000 kil\u00f3metros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2e\/Speed_of_light_calculation_using_Foucault%27s_rotating_mirror.png\/300px-Speed_of_light_calculation_using_Foucault%27s_rotating_mirror.png\" alt=\"Experimento de Fizeau y Foucault - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSTXlm5n0N4225WiTtZb_9aMNqz-nwz8sSDzw&amp;usqp=CAU\" alt=\"Experimento de Fizeau y Foucault - Wikiwand\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ697DkQSiV8jIm3Ko69FPD_TTER-8WwT9x6Q&amp;usqp=CAU\" alt=\"Albert Abraham Michelson - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQBX65EYKob8L8XsjiBWC6tmbD8ec9jAEFdTA&amp;usqp=CAU\" alt=\"El interfer\u00f3metro de Michelson: de la Relatividad Especial al esc\u00e1ndalo Volkswagen - Revista e-medida\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1879: Albert Michelson, empleando el principio de Foucault, determina la velocidad de la luz.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1883: La red de difracci\u00f3n de Henry Rowland mejora mucho la resoluci\u00f3n de espectr\u00f3grafos.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1884: Jophann Balmer determina la serie arm\u00f3nica de l\u00edneas del hidr\u00f3geno, iniciando un campo de estudios que llevar\u00e1 a la investigaci\u00f3n de las capas electr\u00f3nicas de los \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1887: Albert Michelson y Edward Morley realizan el \u00faltimo y m\u00e1s preciso de una serie de experimentos, los cuales demostraban que el espacio no puede estar lleno de \u00e9ter que, se pensaba, era el medio para la transmisi\u00f3n de la luz. Su trabajo despej\u00f3 el terreno para la idea de la contracci\u00f3n de Lorentz.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Hendrik Antoon Lorentz - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"contracci\u00f3n de Lorentz-FitzGerald |\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/f4\/LorentzContraction.svg\/350px-LorentzContraction.svg.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1892: Hendrik Lorentz y George FitzGerald, independientemente, conjeturaron que la contracci\u00f3n de la longitud de las varas de medir a causa de la velocidad explica los resultados experimentales de Michelson y Morley, un concepto esencial en la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1895: E. E. Bernard fotograf\u00eda la V\u00eda L\u00e1ctea y observa que las manchas oscuras son demasiado numerosas para ser espacio vac\u00edo, y que deben corresponder a nubes oscuras de materia interestelar.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1897: J.J. Thomson descubre el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/rinconeducativo.org\/sites\/default\/files\/matrimonio_curie.png\" alt=\"20 de Abril de 1902 los Curie A\u00edslan el Radio | Rinc\u00f3n Educativo\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1898: Marie y Pierre Curie a\u00edslan los elementos radiactivos radio y polonio.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1900: Max Planck propone la teor\u00eda cu\u00e1ntica de la radiaci\u00f3n, base de la f\u00edsica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1904: Ernest Rutherford se\u00f1ala que la cantidad de helio producida por la desintegraci\u00f3n radiactiva de minerales de las rocas podr\u00eda usarse para medir la edad de la Tierra.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/images-na.ssl-images-amazon.com\/images\/I\/51GZjfKKAuL._SX331_BO1,204,203,200_.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8211; 1905: Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> publica la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, donde indica que las mediciones de espacio y tiempo se distorsionan a altas velocidades y que masa y energ\u00eda son equivalentes; en otro art\u00edculo demuestra que la luz se compone de cuantos (los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>).<\/p>\n<p style=\"text-align: justify;\">&#8211; 1911: Ernest Rutherford demuestra que la mayor parte de la masa de los \u00e1tomos est\u00e1 contenida en un diminuto n\u00facleo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Henrietta Swan Leavitt - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"Astr\u00f3noma Henrietta Leavitt Ampliado el Universo\" width=\"267\" height=\"261\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8211; 1912: Henrietta Swan Leavittt descubre una correlaci\u00f3n entre la magnitud y el per\u00edodo de variaci\u00f3n de las estrellas cefeidas, abriendo la posibilidad de su uso como indicadoras de distancias intergal\u00e1cticas.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1913: Niels Bohr desarrolla la estructura at\u00f3mica, en la cual dice que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> giran alr3ededor del n\u00facleo de un modo similar a como los planetas giran alrededor del Sol.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/geofrikphotos.files.wordpress.com\/2012\/12\/diagrama-hertzsprung-russell.jpg?w=640\" alt=\"Diagrama Hertzsprung-Russell | Geofrik's Blog\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Henry Norris Russell presenta un gr\u00e1fico de las luminosidades y colores de las estrellas, extendiendo la labor realizada en 1911 por Ejnar Hertzsprung. El Diagrama de Hertzsprung-Russell resultante ser\u00e1 fundamental para la comprensi\u00f3n de la evoluci\u00f3n de las estrellas.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1914: Walter Adams y Arnold Khlschutter determinan la luminosidad de las estrellas s\u00f3lo mediante sus espectros, haciendo posible estimar las distancias de millones de estrellas distantes.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1915: Annie Jump Cannon clasifica las estrellas en categor\u00edas seg\u00fan su tipo espectral, un paso importante para discernir un orden subyacente en la diversidad de las estrellas. Arnold Sommerfied perfecciona el modelo del \u00e1tomo de Bhor.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Astrof\u00edsica y F\u00edsica: La Relatividad General\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTtyp9gsBhvtXZaE3KP89Gv_5AOUPzsm8MGig&amp;usqp=CAU\" alt=\"Teor\u00eda general de la relatividad | Ciencias.pe\" width=\"276\" height=\"207\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8211; 1916: Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> publica la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, describiendo la gravitaci\u00f3n como un efecto de la curvatura del espacio y liberando la cosmolog\u00eda del antiguo dilema del universo finito o universo infinito.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1916-1917: Arthur Stanley Eddintong demuestra te\u00f3ricamente que las estrellas son esferas gaseosas; su obra puso los cimientos de su posterior afirmaci\u00f3n de que la contracci\u00f3n gravitatoria no pod\u00eda ser el mecanismo que da energ\u00eda a las estrellas.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1917: Herbert Curtis y George Rtchey anuncian que han hallado <a href=\"#\" onclick=\"referencia('nova',event); return false;\">novas<\/a> (estrellas que aumentan repentina y enormemente de brillo) en la espiral Andr\u00f3meda. Difieren las opiniones sobre si esto significa que Andr\u00f3meda es una galaxia de estrellas o una nebulosa gaseosa de la que se est\u00e1n formando nuevas estrellas. Vesto Slipher mide grandes corrimientos Doppler en los espectros de espirales, y m\u00e1s tarde se hall\u00f3 que obedec\u00edan al movimiento de las galaxias espirales en el universo en expansi\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Maquetaci\u00f3n 1\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"1920: Harlow Shapley Finds Our Place in the Milky Way | Everyday Cosmology\" width=\"196\" height=\"196\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"SITUACI\u00d3N DEL SISTEMA SOLAR | CULTURA CIENT\u00cdFICA\" width=\"457\" height=\"201\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8211; 1918: Harlow Shapley demuestra, estudiando las distancias de c\u00famulos globulares, que el Sol est\u00e1 en el borde de una galaxia de estrellas. El telescopio de de 2,5 metros de Monte Wilson, a la saz\u00f3n el mayor del mundo, empieza a funcionar.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1919: La expedici\u00f3n inglesa para observar el eclipse solar confirma la predicci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> d que el espacio, en un campo gravitatorio, tiene una intensa curvatura.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1920: La controversia sobre si las nebulosas espirales son nubes gaseosas o &#8220;universos.-islas&#8221;, esto es, galaxias, llega a un punto decisivo en un debate entre Heber Curtis y Harlow Shapley.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Alexander Friedmann - Alchetron, The Free Social Encyclopedia\" \/><img decoding=\"async\" src=\"https:\/\/media.giphy.com\/media\/3ohzdHC8FRAxidan4I\/giphy.gif\" alt=\"El Universo se expande y crece la energ\u00eda oscura : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">&#8211; 1922: Aleksandr Friedmann demuestra que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general es compatible con una cosmolog\u00eda del universo en expansi\u00f3n.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1923: Cecilia Payne demuestra, mediante espectros solares, que la abundancia relativa de elementos en el Sol es semejante a la de la corteza terrestre.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1924: Luis de Broglie desarrolla la teor\u00eda ondulatoria de la materia.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"4 hitos de la mec\u00e1nica cu\u00e1ntica moderna - VIX\" width=\"293\" height=\"212\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8211; 1925: Max Born, Pascual Jordan y Wernwer Heisenberg desarrollan la mec\u00e1nica cu\u00e1ntica. Wolfgang Pauli anuncia el Principio de exclusi\u00f3n, esencial para comprender las l\u00edneas espectrales de estrellas nebulosas y de c\u00f3mo las estrellas al final de sus vidas, consiguen en funci\u00f3n de su masa (no todas lo consiguen), estabilizarse como estrellas enanas blancas o de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> por degeneraci\u00f3n de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en las primeras y de los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> en las segundas. Si la estrellas es demasiado masiva, ni este principio es capaz de evitar que se convierta en un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1926: Eewin Schr\u00f6dinger propone una teor\u00eda del \u00e1tomo basada en la teor\u00eda de la mec\u00e1nica ondulatoria.<\/p>\n<p style=\"text-align: justify;\">&#8211; 1927: Jan <a href=\"#\" onclick=\"referencia('oort',event); return false;\">Oort<\/a> detecta pruebas de la rotaci\u00f3n de la V\u00eda L\u00e1ctea, examinando la velocidad radial de las estrellas. Georges Lema\u00edtre publica una cosmolog\u00eda del universo en expansi\u00f3n. Werner Heisenberg descubre el <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> o e Indeterminaci\u00f3n cu\u00e1ntico.<\/p>\n<p style=\"text-align: justify;\">1927-1929: Se desarrolla la teor\u00eda de la electrodin\u00e1mica cu\u00e1ntico-relativista.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Biografia de George Gamow\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"La ecuaci\u00f3n m\u00e1s bonita. \u2013 Vasos Comunicantes\" width=\"402\" height=\"225\" \/><\/p>\n<p style=\"text-align: justify;\">A partir de 1928, se suceden los trabajos y predicciones de George Gamow, llegan las ecuaciones de Dirac y su predicci\u00f3n de la existencia del positr\u00f3n, <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> anunci\u00f3 la relaci\u00f3n entre el corrimiento al rojo en los espectros de las galaxias y sus distancias m\u00e1s lejanas cada vez, Pauli predice la existencia del <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> para explicar la masa perdida en la desintegraci\u00f3n Beta, Chadwick descubre el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y Anderson el positr\u00f3n de Dirac y, as\u00ed, muchos nuevos descubrimientos se sucedieron hasta llegar al LHC.<\/p>\n<p style=\"text-align: justify;\">Ahora, seguimos avanzando pero cada vez m\u00e1s r\u00e1pidamente, toda vez que los conocimientos adquiridos nos posibilitan para llegar m\u00e1s lejos en el conocimiento de esos fascinantes &#8220;univeros&#8221; de lo micro y lo macrosc\u00f3pico. Ahora queremos llegar al coraz\u00f3n de la Naturaleza misma y profundizar hasta m\u00e1s all\u00e1 del l\u00edmite de Planck, donde podremos ver, lo que pas\u00f3 en aquellas primeras fracciones de segundo, cuando comenz\u00f3 el big bang y, tambi\u00e9n, queremos saber si la materia, adem\u00e1s de Quarks y Leptones, lleva alg\u00fan otro ingrediente.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSnKZwZ-E_B3zIVtsTLGAKJLJPoKSt9iQs1bg&amp;usqp=CAU\" alt=\"Archivo:Interacciones del modelo est\u00e1ndar de la f\u00edsica de particulas.png - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">De los avances que se avecinan s\u00f3lo podemos decir que ser\u00e1n, propicios para el asombro y la maravilla y, en unos meses (no creo que m\u00e1s), nos confirmar\u00e1n el descubrimiento del Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>, o, por el contrario, su inexistencia. En cualquier caso, la ciencia ganar\u00e1, toda vez que, si se encuentra confirmar\u00e1 uno de los par\u00e1metros hasta ahora aleatorios del Modelo Est\u00e1ndar y, a partir de su confirmaci\u00f3n, \u00e9ste podr\u00e1 ser mejorado de manera que, podamos comprender mejor la materia y las fuerzas del universo que hacen posible que nuestro mundo, sea como lo podemos contemplar.<\/p>\n<p style=\"text-align: justify;\">Pero, no quedar\u00e1 ah\u00ed todo lo que se nos viene encima: La &#8220;materia y energ\u00eda oscura&#8221; que ser\u00e1, de una vez por todas, o bien desvelada o bien desenmascarada. Las fluctuaciones de vac\u00edo que rasgan el espacio-tiempo y dejan salir part\u00edculas virtuales que, nos pueden decir tantas cosas&#8230;, y, as\u00ed, podr\u00edamos seguir con la computaci\u00f3n cu\u00e1ntica, la rob\u00f3tica del espacio y la terrestre, la nano ciencia (presente en tantos \u00f3rdenes y disciplinas cient\u00edficas). Todo ello, amigos m\u00edos, nos llevar\u00e1 en volandas, hacia el futuro que ya est\u00e1 aqu\u00ed con nosotros.<\/p>\n<p style=\"text-align: justify;\">Fuerza para comenzar el nuevo a\u00f1o que est\u00e1 por llegar&#8230; \u00a1Falta nos har\u00e1 para soportar lo que se avecina!<\/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%2F2024%2F06%2F11%2Fbreve-historia-del-universo-ii%2F&amp;title=Breve+historia+del+Universo+II' 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%2F2024%2F06%2F11%2Fbreve-historia-del-universo-ii%2F&amp;title=Breve+historia+del+Universo+II' 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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325 d. C.: Eusebio, que presidi\u00f3 el Concilio de Nicea convocado por el Emperador Constantino, calcula que el mundo fue creado 3.184 a\u00f1os antes del nacimiento de Abraham. &#8211; 400: Comienza la Edad Media; [&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":[96],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5795"}],"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=5795"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5795\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=5795"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=5795"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=5795"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}