{"id":27995,"date":"2022-05-17T08:41:38","date_gmt":"2022-05-17T07:41:38","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27995"},"modified":"2022-05-17T08:41:38","modified_gmt":"2022-05-17T07:41:38","slug":"%c2%a1el-universo-%c2%bfcuando-lo-podremos-conocer-4","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/05\/17\/%c2%a1el-universo-%c2%bfcuando-lo-podremos-conocer-4\/","title":{"rendered":"\u00a1El Universo! \u00bfCu\u00e1ndo lo podremos conocer?"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/3\/32\/Big_Bang.jpg\" alt=\"Big Bang - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">La teor\u00eda del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>\u00a0es capaz de explicar la expansi\u00f3n del universo, la existencia de una radiaci\u00f3n de fondo c\u00f3smica y la abundancia de n\u00facleos ligeros\u00a0<a id=\"_GPLITA_3\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0el helio, el helio-3, el\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a>\u00a0y el litio-7, cuya formaci\u00f3n se predice que ocurri\u00f3 alrededor de un segundo despu\u00e9s del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>, cuando la temperatura reinante era de 10<sup>10<\/sup>\u00a0K.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgWFhYZGRgaGh8eHBwaHB8fHh8fIR4eHBweHiQcIS4lHB4rIyEcJjgmKy8xNTU1HCQ7QDs0Py40NTEBDAwMEA8QHxISHjErJCs0NDQ0MTQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NP\/AABEIAKgBKwMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAEBQIDBgEAB\/\/EAD4QAAIBAgUCBAMHAwMEAQUBAAECEQAhAwQSMUFRYQUicYEykaETQrHB0eHwUmLxBiNyFIKispJDY8LS4gf\/xAAZAQADAQEBAAAAAAAAAAAAAAABAgMABAX\/xAAkEQADAAIDAAICAwEBAAAAAAAAAQIRIQMSMUFRBCITMmGBUv\/aAAwDAQACEQMRAD8A+T4mAVCkxDrqEEExJF4PlNjY3rii\/wCtcC0Zk\/D3xCVRHcqjOwAFkW7NfgCmMezOYxHKtiMzQoVCdtK2AXiBcW71QFrgn9KvQTWTDgnhte\/y+Qj5Uw+zkAHaAFNhHQd\/Wl+HhEsFsCepgfM0wyuJaGEg2BvB7SearCT0xpO5fDAaG\/g61biYGknboe6m\/wDCKvOBrAA+MfCf6h09aty2G7qFAAKk6SYHcqSebWBqmOvh1TKpYKsTCXQQVOtRaDAjji45rmUwdUqLj4167eYfKflTPw5mIdNQDQVaQDqSZiTtB5HFBJhaHZLg\/EhB5G6+huKd140Dph7HHguOUGuAoUnzWEq0CB3BMx603zHjWjFGlQ6EAtf4bFQCOL9e1I8lmi2G6QNB2GxFuIva9\/7aFzDOXAZdP2iWtAPQjr5l36k0a6t5Y\/iKc6gXHdVcONchgDB1rOxHWBTDwzQUdX1a9aFIC6ReTqm4sxiKCfALOjDlJ\/8AgwP6U2y+EPtbzpOlrdBIMfKir+CLlhL5f\/bIAuCb+sWpnl8iZVbNBa67WHFqPyOawFy+IWWWtFueN6O8Jxgv+5AgW9dTD9IqdW8C7yLMx4QUYFhssn5AfrSPwfNNgHEcA62PlHqfKPr9K3fi3iiuG0rIUfORP5isXjYZDKCJfUWaO3lA7X1bUMd1ii3FLa2dbDJRneNTMZHO0t7cUhxcvIc9oA6kmAPSfwFabxFgiG14AUdzv\/O1KcfD0LJHwDbq5H5D61VUlo3UzOcwo8kgBQSe552qjL5WZci3H5Cnz+DnyszAq41MYI6nTcfXa9DeI4mj4AF1TpHAGxInk8VWaWMkrjAizcTpGw3I5P6VYuAq4DOX04oxBpSYlGUyVtJIIE32IqeXwR8bbfdF7n2q9cp5tTmTuImJsY2+lJ27PCItYFeHldpFzxR+XyhQFpAIsBYkyDMWIjr6im+T8OvqYSx2FG4nh9pOwm\/5CqqpnSE6syOJlj0oLMAC1PPFMQJ5R8ufekWIvJpLrtpAxgHKzvReUzCoMQHCDq6FV1llCtaHGn4ipmxteh2E70RlMdNSrj\/aNhKr6VRgCGYSCuqwGqCetcNzgYCZYJFjHQyPYjeuEWBkX45F4vUQDXSIqQTxO1tvrXAN9rCbn8Op7VJnMAHYTA9d6iqTyBYm\/YTHqdh3rMxw2787\/wAvXAKlFWa4RlgGdJDRcRNp4BBuOwrGIF5MtLdZNz7majNTxnDMTAQHhZgWi0kn61VNYBap61dhk3hiLRIJ2NtNuO21UCrcMX3McwJPa0ieKOTFmHhzNxABNyBtwOp7VdmGXWWRCiE+VS2sqOhYgavWK7k8u+KxCqWKoWaBJVEHmaLSAK7gnitgZEkGq0X6dfSpoWEXNjI6T1\/5UTlcsCfKdLC4I4I6dPxqxcsTOoRzPHv+tWiSqnIdkXV00z51v0P\/ACHWLTTvwvEwdDnE1faWDIuzDh\/UWNqyqowM7Ec\/hTnKv9ppaSrpuRvHUduo\/Kne1gtx5lh2TwwuIQygyLNJAXnUOCp5Hc0wz3h2EYKI+oHUFJ8wInUlhf8AYdag7NpAJAAO46sRYGLK28HYirw\/2ulisSApA28vlnsbQff+mlVFapGWOah1dANO4Uzp6MDHE\/Q1diYbMwKkkmNIk22MCdhOk+5phmvCW1sqrvLAdxZvn0624ofBQhAeUMel\/wAjf5Vnlk+yzsNxsnp0GNKsQVtcI66fkCR8qtwkIOGTFgyRG8AXPvqvXVwSTINmUwb8w6C+8MY\/7TRePlC0ECYxJEAydQ1H8aXvgollFL4bfZvsb\/CLzEbRTfCz0rpLC7RJ2tLz9KU+FGSVLFQC0njiNvlVmVyrMEjZiAb9d\/aAaZp0hX1Qz8UzAhABA8oIB3gST7gVVksmWdm+6oiepFj\/AOV\/ahftoxAWBIUG3F9vStBqGFhIv\/c09Ttvz+lJ+0sZUksL5FWPhB3DC5w7hRy3HqLx7ml4wWzDuztZLtO7GYMe8D0FNgiIwUzqBmZ03IJJ7wDPvR5yKOhKkCw9ew9SfqTTdl6x6xKM9m8LXpBKqswZMW59OBWe8ZQM994EjfSOFPViL9qb+K4hQ+YQd1B5ImWN\/hX6t6UiwsscSTPPw31uWuYgX6npTu87RKkU4WksCynSLKq2Yn3HX8Ke+G+EQAzjU7XCjYH8vWm\/gn+nCAHYAtAjonb1p4cNMISTLcsf5b0qVc6X9Tnc5Ysw\/CwglrtF\/ToOgpF43mo8qXO1thWhz2a1JLMVQ8CzN+1ZjPS86V0IOf5uaEW36FzhGVzSXvdqCzDMFCkqwuQIBKkkSdpBMD2nrWlxPDjplRC7aj8RteBO296X5nIEIzIjEIJdxJAkwC39PSuuaWDlr0zjMR2kQZv68WqgrTjw\/wALbMM6q+GuhGctiNpUqsWWRc9qVaZE9hY7+3Wo2ssyZESAY2O\/eL3qMUUM0RhthhUhmVtRXzggEQrcLe45qnMAFmKrpA+6W1EcG9pvf3qFIJWq9THS\/vXDzO\/aumrMLLswLCAo3ZjCzBIWT94gGBzShKlaJsDaLiY\/Q1dj5LERMPEdCExQxRjEOFOlovwetD4jk22jYdLkx33r2okBTsJi+03O9YxEmxt0vXIrqDqYHX\/FXf8ARPbym4B3GxEj6VgHYHFq6jFSCCQQZBH0qANF5TKu6O6IXTDUM54UE6QTJ5NqYJ5BNwSDzB+c9RXQCN\/mKm7oSuhdMKAZJu3LSTb0FrVatt\/3\/esvQpfRPL4sGbEfT6U6yOZUMNW155sRc9x\/D1pGMOLr+37VeEYKDESd5sdrdiP5tV5yisseY2Q2ZLrPF+\/l624+VGeH5ImGVlB3Ebkjceo5HfmlHh+fZTBuOh2\/Y9\/81r\/BswrPqtJ+LVza2ruOH+fWltZWUdUP7GIyJxVkKFGy7ER0JG6nvcUJlcsFZ0aQwJidjFiO7C1+bGtK\/wDtYYdTK7FCL33noaHzeEj4YdLtIgCJ6\/Tp3qcU\/klbWcivEwCUUqJZTZubRE9LW9+9UYeSCtqKjQ5mCLgj4h23mOdNaLKYiHBjTdjc9DyI4\/eqMPDYyGEyZE9Rb6j86rOWc9WkUZfCRGKlAyQdH\/ssHt569iSgfSSCp1KRbcAn6CKPXLfDtC3HcWMfjRLZXUDYdfxU\/Ss5SAud+GbymU0ayBeWj9fXaKvw8oQkxACgCetgPxp+mTENYQTx7R9JrmLg6pn27Xmin8AfJsQYWW1YtogRPfj8z8qo8czdwg6eb0Ow\/nWnuWwAqs3Uz7Cfzms9m8AnFkgb+oMW7\/sKZSmxp5nkFwcSSAdz5jN4G4H5n2p\/gZwLKgCAAxLbC3bnp3mkYwtJEgszEyQN23CjsPz7UY+UZQqarkebSBJJ4n0t2HrdLlNYOzjrusMn4n4McQpiEAyLgkgTFhYfCP5emPg\/g+Gg0pDMywxJ2A5+Zi1HZPEZcPSYAUgAEgDawHXrNKMwmK7hMMFUJuw+sn8vwrg7P+ufDPL0ORKKVUSesSO5nml\/iOEoVTGo732B79ab42J9knAAG5M\/PqaQDCfFMkkKeu59v4KjxU228CpoCbB1GWl24HH7CrMTJKAC0MYmB8K9jPNNxkwigRHWfxJ49qCzOVLyqiR1NlHsd\/erK8PbJ1WfDKeMeIInlXzt0GwrMZnN42l1OIyI8akUkBoMrIG8Gtb4lkMPDEKdTcxtPr8qQHwV3OrTbktYe3NdE88kKhmWxlk\/me\/NUlJ5AsTc9OLD4jFq0Ob8LRLE626C\/wCFLcbJPExFW7qvSeMC5GA3UHpMx7gbzUGcTI+v+KvfLse8fh+n61HDwyrKdQHM7xxcDnt3FBy34glGI5MTNgAN9vf3q3K5J8VlRACWOkSQq6omCzEKDAO5qK4Vqux3kMBZC8hJMDeLE3gWmk6v5CCsogCDImb2meOlvWu4SSd12J81hsbevTvFdZpPf+XrjqRuCPWxpWjHAYBEC8X5Hp61CKlXKBi0nrU12gMb\/ENhYyJ\/q69qgAODVn2fS9EyJqTHwiwM977mTxIFqmmIR+huP2qCGDG\/8+lTRSZIU2949aMjYL0xQdvK3Um3p\/mi8PFtBGk88hunl7dR1qjAdIjTH\/kP\/wBh7Gjsvk2I1odjwZAPW1x7j3qyyUlPJamDYEgqG+EmdJ\/4sfwNPfBU8wF9S94PQD8B70uy7uQFa6wWsZW+9j5S220HvTjwXLqXW8AGRMwPfdfcRS08nZx5lbRszmIVUZSrgCx2jaN7+ny6VZgvoGtPKb6gLi83A55v\/ALiYTmNyCNjyPwIqAw2U24vBNwOo6j+GjxzlbODnf7aDkAPmMQRePo3871fx6GCfwNKwv3k9x+a9D1FH5VzA5HTt\/Nqt1wtHLX+jHLdI3\/W4+dXtg\/gf1qnBNrb7+1H5fFCzaajTwZbKUAA9TXmwgQ1T0HpY1Jwb962TPQuzCQsD+R+9KTlCtxYnbt\/P5vWhdLXobHWAQenyFUTwLNNMz+ZVcMB+QDo992P8vQnh+dhy7XgescjfqdzRniGFJJILk\/COg6mKEwnw1UgrcRfgEbz\/UfpWpaO\/gr4ZDxDPYj4ikwJMqFIk9+w7mtBkM6gVQ5GtDYLMXsB1NZsY6XZDzd27dP6j6WqpM4SfKJknUzWHWSfyFcP5HEnOEdzlVJtsZle7wQR1sOZBqWQRC3ludye1Z\/BxQ6c4jLBn4UA22n8adZDFsbzGwUWHaa8h3XBv4+TmqdYGubyKWJ\/GkeeyqmQ7wo2VefangVnWCdP861Q+CgOqRPX6GrVi\/2Twn8E41oyr5VVPkwpJ2L2AoPH8Jdz52J\/sQW+da1sVBsJqnGzzn4V+QpP5ZhpZyW6t\/Bjn8BK7IqjqbmlGZ8HDOqs4UMQCx2UE3JjpWtz\/wBpBJIA7msxmwxPW+3+K6+P8tZ0B8U4Mr4pklR3VWDKGIDD7wBIDD1F\/elOJh+9afNeGNNyOu\/vQy+GqD5m9Y\/eu\/j5uxy1Moz32BMQPx+dWNkhB1EhuLSDbbqGn2r6D\/pLwzLvjKrsI+U2iKj\/AP6FkMvgvGERcSQNh71dKW8MTKPnRxXVGwxAViC3lEmDIExMTeJ4oRxO5n1o98RRqkAyIBv5TMyINzuL9aCxFIMEQbb23uPpekuZRiDYZgNBgmAeJESPqKropwoUaWLTGqFgAQIudyCWGwFtzNDOTNojid44moPAQvGxC4XUSSqhRZQAoHlEAC+9zvXgnQ3qpUarlJjYzTSEMwMMiCGEj9LXFqsTDg\/AT3Rr\/SqMvmtP3VP\/ACFOMvmEbzfZupuTpuvex496osFZQEuEhjzQTeGH5rt7imWSyTG6GSOFMmAJmV4+tGlkca9BVRpBhW0zHOrWJO9XYS4MhlZQ39piPmTPypKprwtD3sJyGGWPnQtG8Wf5fe9wa0OQy+EDYkN3529qVYOaaLgMO4j5cfSnOUzEr8JN\/vDUB+lRqn2wzqr+o\/VyukEW7j5bbe1dOWVzI8p49ex617BxGcKCoAH85vTTByoid\/yqsU0tnn8siB8Mq+kiOf37H0olEG63n+bcU2fLA339aCfCCmJtXRN9jkudE8G1+KvB4oXSdpt\/LVdhsaFCT9DXJoIruZQULgPA3qRxZ3qOHkfOiplpbnGNxef58\/SmwoHOpIqsvYiRmcxjtOlZMzN95kG\/8\/OkWPgkjfVBjSLC3U\/OwrR5pIBtIiIEfUnn+RSXNtYzABtE8cySRPt8qs9rR1cLwJMbNuSV0qZINhMTbTbjt3prksi7wSPnb1AWZPak+I+kEhNPMzB62LR9BR\/hfipCEAAGdyZb62965+RNLJ6kvWjY5PLaUlgQosPLIJ7AA\/Wm2VzymFhQfUbeg2rAHxfEaRLEE2UsQv0ifnTDwfFdHGt0UEAgHn\/4i\/ua8b82aUtpIlUf+jU4\/iJUst4HMgfvS58+XvcxaEBI9yea54lmU1eZWcEj4FvFrg8mg2zbiQmEdE2Lm\/aQOYrj4p\/mlOl4K+shwzJmyaR\/cZPyHNdxHxDsSB2EfjQWDmnMSVS97QL7dK7jZsAkF09Z\/CjPDCprAlWVZosPuaj3NBvjYgDWRQQQZANu07HvV+Nn8P8ArB9D+1Lc14inc1eONJ6RKqFWfbeXJ9AaVqGdlTDQu7GFUbk9LmmGc8RUCynY7gdxzSLEzYEwlyRB+8InY8ftXqcM4OeqItnnB8sqR7EEGgM\/ju7FmJJ5J+Q+lXPm7BYgAk3HWOYk7VXjsugEPLsT5FiygkHXzrJMgCbE13KdbYqYFh5R3LBQCVVnMkDyqJO5EmONzQxwx5fNvvY+W8e9oNusVN5Ntz07\/rUHFj1naPrU7lIbJHSdp3+W\/NRirMXTqOjVp41RO15i28+0VXFQMWhDReQw1LgYjthpeXVSxFiR5QRMmB70IrdqYomEcJRpcYuslmPwFI8oAmQ0zeqTsYrw8R+\/uJphl8+4IAAXvdf8UGmCvUD2\/wD6pjl8oLGTBIvoMf8AveqOfseax4NMHOkjRre8SAysCe0kUamQexJkHgoPrBtVPhDLhYiPJJVtQBW1pixeI5immSKGZ+8ZJ033m3+5YVKmkzph9mEZLKEQNKewZT9K0uQyyAXF+x\/WaXZHAFmUR+P\/AL09wA\/9X8+dQukUutYDkExYgDYW+tMMu7G0QKB1GBLbfzrR2Ua0i\/pTd0clIsxl0iaWZgzxR2ZcxSjHcmxJqnE36xHOUSQwY2oxLigMM3o3Be\/SrN5Odw0y9K6wFdCdKsTDkUjaN1Z5BxM96ozOHIovDw4qONQVbN10ZnPW4tWczWMTMeUmZKrJI94itpnF7Ce5rMZ\/CYSQGjs5\/KuiWmW43syGbyzFidDmdpETU\/C3OuAimSOAd\/WaNzegnzLiE7QWJH1NqGwnwQR5XBnrPbY70KR6PG\/s2nguTGJA8wCzssCnWNlcFILCOATFYjwfxxMMMoLC8z5Jn5i3aiM34yHvrhAeTJ36Ka83k4uR218YFpdq90aDPO8goBpPw2n3pXmMtjm+tQD0Un5WozwjPhkBXGVmggghrdBeiBiOwuy23In9a454oh9MsDxgymZyuJJDFmEySFImLfrXMHIiCSrWEmQZMnielP8AOsY8rAnpBH4ms54pmnQDUVuDabji8VafxU\/GB+eFGacp8CbdQKDbO4uI4XSgZjAsFEnYdBS3M589BfaPWKV4ubkntvx25rpj8VL1nJdMYZvMNJVtIIJB23Bg3Bj3pbjY+k2NwfiBuI6QfrVGJmpNzA+ZA46TQbZi3F\/8+1dU8an5IYbYWXkSBJAJgxpCwxIvu3IvNqFbRoJJOqbC0C9yeYiI7zVS3m6iBNzExwOrdqgWquUgpYLh5QHBWdUBfvWAYNERp\/MG1UuQQInVfVtG9oi\/rNTxXAJCFgjAfFAJi9wDB8wMelUvIPQj+cVK6GOu5IA4WYsOTJnk+9VzUsPFZTqVircEEg3EG4vsT8699ofy+VqiYmi\/3AfP8qmFWPiMz0tUcLBkwWVd7mYsJ4B9KkhA3vTSEmjKODP8+f7U4wPEcREZNIAxAuoaVmBDr9ywMzY0pGIBtB9BP40Vgu8WmD3j8Nqql9BQ+yGZfSLBYPIab\/StJls2paCxPQJBPvoSB86wn2hG7r6CWNMvCVOI6KpaGIUtIRRJ3ZoMDuaSop7yXm0lg+gZbPKOD7tH4kH6U1y7l11akF43k\/WsZkHw0OltGoNFmLzeJ4WK2PgGW+2NrAck\/gF\/OpVGyrpYyGDEH9Un+1aY+HYpawtFAnIurFZBjjYH5Uwy2lAAI6kjn9qjWPPkSmsaLMVGJuKExsODfjammNiKF1xcUizmaLny\/PgdPWrcbeME5To59uJq7LPekb5gIYkEna8\/Poe3pRuVzYJEGujBqg0+BtU1agMtjSKvV5qTRPqX4akGu4ovUddcLjmsK0LfEUJBO5rIZvGKEyiMSNm1KfUQQJrV59+8dxzSHx7LQkoSwIEgjY8jt+1dEPCwxoWzE+J5l5kKUXYkw3upIn60oxMyxIZtRA2YX\/xRWew0+6zAwZDCRPS147kUoxsN1AYrY2DDYxvDKaDp5O111WA1c8R98AHg6h84P5UbgZnEdlVVVri4Ej8CfnSFc00gRINvPDD5kWFNMljqzjUiouxCf2mTHMdzPqaLeifbJr8n4xoYoEibEjSsn3iOa+g+DKmKgeNxyB+W9YrwLDwXCwzkzJUsDK8G0WEjibVpfD\/HMNS6IICTaQD8iBXHUKqzjaBarGgvxvJYSiW0D1ArFeJ5BDdQkfP8KbeO5s5jy6ivqpj5iaUeM5NhBZETygHRaY5g32q0pzjRKWvGzH+JYWhtSFQVIIZZBBBkHsaz+bDszO51FiWJ6kmSfnWmzIEymKJBtqG97SDxWf8AEEYksSDySItfkDa5roTlraE5F9C4Agza17iRa8f5tU88zYmIznRqc6iMNYUSJICgeWORxBodzUXItBO15EQb2F7iI+tJXX6Jo6FMfX8fl\/ivIokAmByYmO8DeuKhIJB2ItzedhuRa\/S1QJ61NtDEsRdiJja8TMCduJNR+zMavukxNt7GPkRXRitp0z5dWrTxMRPytVv2ACLiMykMWXQrjWpAkFlIMKSRB5g1NsxQ6QSJFuQZHsQbir0w8Mi+No\/t0Ex7ix60MYjvz\/PnROHnioC6MIx1QE+55oGK2PWrMHMBSjBFLK0+bzK1wQCptHbmauwcphnAxMRsYB1ZVTCjzNqku3ZVA36mKFQiRMxN43jmJ5ogJlyxJjckwLC5mw2Aq\/Uv32LHoKHw2IYEcGRP5xVmlAoMkteRFt7QZvPpTyxgvBzJCkIoAMEze4mJm1vzq37R2+Nie3HyoPDBOwgdaZZHEKhlVpD6dUAcGRDEEi\/9O9X+NhnY78HjdVYkiDNl9BG\/zr6F\/p\/GdNjxsLD\/ABWJ8LwdAAcwBsg\/SbepNaTJ5ouQqCPcetydq5uVvxHTM\/rs1GNmYO8tzG3ueaPRSYZgBaw\/asnl81eB5o36fSic54u5jRM9eS3Mdq5KbTQ3TOka37Py+YgzSLxXMLhoWkcxb+XonJeID7IMZkCGE89v5ag81mEfD1uhUA27ngx\/Sok96Tgd9268yTw0ZJcw7OZF5sAOvX0\/OicHxH7N5ABIt5riCOnXc0PmcFsMvjh4ZSNA5gg6mNt496zv\/Wlnkn4mJPzgfSa9qJ7vXgXWsM+jZDPEgciPX19K0eWdSAQeAaw\/+k8dCCGLByLdCCsn0tWowswEOnUJi24jt0NT5YSpoFJPw0GFhAiaV559E8iujP8AlMH1ikHi+dYDWQbWb8iKlM7EmG3s5nM1Y3BQ7k7dpjb1pIPEXRtKguDbRub7RHB4IsaWZ\/xZ0MgCGG0z3MdJHHf1FLxmwyal1EKbkEShJGmOd5ttsbcWctaRZRM+kvEymISQkNJJ4gDebWI+XekOYywJIDeoNj1vp3+vFH4gNixJDbMN\/Ync9VN+hoHPIwvAYAAK62g8E8zHBozDxtBtLGgPFwCtyxtHxX36Ecb9NqlltBMMJJIgiTbkduKZeH4KvhOz4ihlYQjXLTuR0qfhuU0YhximtE4QhWvtafNBEx2ov9U2lnBFo94fmMxgsTgvqBBEWNpHG4vFbBPHMJk\/3E8w8pMCeJBjjesRmXXWXH3jMqCjKCYuOKnhZkL\/AHg2JspN7QdqeeGObFNYYc9Ubbw3N4QYMjlSDMHb61f\/AKo8e+1gD7M6RtI1fWsNg+IKjgkEEGRNj1BkVV4m+slwSSxkk9Tc3701cDl59OZ0mX5pw5gYLFr2RZMATPl7T8qQYpRtmjm\/8vXjiuhszA8EEiODt2oPEeYkD1\/Ws2l6hdncTC6EUM2Ganh4TsSFBJCljH9KiWPoBXPtmjTJ0zMcSQAT6wB8qjXV\/GAorIjmpIli0SFF7xvYHqbxt9K8Y5q3MZYqqMdMOsiGDGx0ksAZU9jFQqQgpXevYlyTAF\/hE89J4Hr0q4YZIYiAABIkAkEhRAnzXiwnrVPY\/vUgkdNpkbxHPr6VL7Jv6W+RqSAQWJFiPKZlpmYI2Ai9xvaq9Z6msAI0D4QNRBJLCSIt8gDz3qJbpXmxD1+6Ftaw4Mb7c7xURt2rGDT9kcERqXGDmTMo6HY\/2MsAc6p7V7MYiM0phhBpAK62aWAgtLXubxsKDJJipLA3ppewhLOCTpB0zYGCfeABTHw3NlCYNyInp0gi+\/SlKN29B\/N6OwNRbZnYCdK8AcsRsBXQllByaLDxCqqXIB3IAgzNg0jfY8mDTHK5pmufKp2n4j3HQes+9qReHsqOHxAuLE+VgdAHUgGSeY7Xrj58uSA0AfETv\/O1Co0Um2zRYniseVP5+tMMDG0predZJI72nbislkHElmJCrcnmeB3Pb25o3DzJxGLuYUXvwOt92P8ANqiuLsx3y6Nn4d4kHRgzBIAVRclzMtJ2EcwOgofx\/wAegfZrJcbz8P8AbA7WMVmsDNajrAMAwi8\/55PcirP+qVmd0UjDQ+TUQzTIi\/c\/lVJ\/HTrL8F\/lwtjzKZJszgshYlsNNJvAYk6ud+BSJvAnTF0uICjruNiR13rQ\/wCiQ5R7AAjWzkbE\/Dv84q7xPDUuWdvMwjTMSvJ7XYfKtxW55XKeh0uyTBfC8yoWUmQCdpMBLegsflTx\/EdKKYGojcgE6Wn5cVlfCxpRgdyi88Q9u\/FWZjMCFJI82EvzEf4rrrjVNNmdfZsUzWlCwt1PaL+\/al3j\/iJKBZGkbW\/nH0qrJ5kNgxP9p7Hg\/wDr8qXZ3ER8IIgYMqwSf6xsFjjiouVNLIG8bMl4gwkwZUiQJv6eoNL8vr1gJ5mOwAnWJ2jn04pn4j4biYbImJhspcjTHHEdBxv1HQ0swCyPE6WEkMN1YAmR249D1FXeKntLFdP5C8DxFF1yknlCbWmVKi8ztBERadqZZNmP+5oJQ+UyuojorA\/GII7+tZ57tIgMANRJkHkb8dP80Xk\/EidTKxR4kAA6eAdtuvT0ijLbQZvOi\/xjDWNYXyNMFR5ehg7nixuKWZbPthxBDL\/TwZBm5HlIMWI5NOV8TBwyqrKj4wVB1E8kcne4j86z+I+nUEsjgSCLWMgfOqOG1kW6yF4+dGKAHA1DnZvnyKHfBdDvKkwGBkG8b\/rVKi2mO8N150n7tdOJBgMSOeCP1o4RJ0wjFxzDLAJQnUQdS\/FpG1omwIsZFDZbPvhMYtqUqZANiNxOx6EVU8Hf5i3zFUsSLTIpabxsTeRiudUghlBn715G\/sZ9OKoZUJH3hO3Xta9D5bTPm2gyOvOkGDBPWLVUw5FDs36smwdxU4\/gqlljfp\/irGxWgAmQJgetzFXZXH0sCCFYEMrEE6WUhgQBvcRcEXqNqa\/wJTj5R1YK6FGKqyqwKkqfhIB4Iv7VUrLBtcix7z9bUwzucfHlnGtyzOzmS7AgSp4CrBIgQJNL2SuWpaCSy7IGBcMychCA0f2kggGeoqWVy5xG+zVWZ2IVFQgyxIgHqIkW5iqNDXji5j8a6uNAAtIbUDAnbrvHapGLDlX1smhtalgygSwKyGkDpeaqgcz9P1rruSdWxYk2EC547b7UwyrYOhdWMymLgYIaPfWJrGFgYxHH8j8\/nRWWxkVXV8MMWQBW1MNDAzqAFmMSINr0IpqxjIFogQY5ubnveKATqKWnSCYBJjgC5PoK6hi4qAcjarszlnR2R1KupgqYse8VkZHEcjY+popMUqdWppPfzEdzwKty2aw0L\/7YxJVlRXMaCYOuVgMwIPlNr0GuIJAYmPvMLnuRterTaRmFtmGawOlef5zViuCAqSAJ1MfoexigEaRA+fT9+9Wo+y308xzVe3YwwbNarAQg+Ed+p6\/vXVzOo+Y2Ha309hQmNjNpVNAXmdJDENcST8QjbseaLy+aVHUIBiL9mQy4g8oZlIfSAeCZB6iYp+vwhW2HYOadyqIQoKwdMwBBBJ\/ugm\/90U3xnQquGIiRqMd4sZH3eY5XpSnwvSgD76lMjaFGob8zGr2ijfDQHabFVAJ6kkEsB2CjT8qa\/wBZNLyxxl86yAqAAwOosDwAVVI2Ik\/+NFYqu+G7qg8qrqjaWLEm\/MBTHarh4I3\/AE\/21\/MbzEQJg+7GaVZ\/FKo4BIGuLbeRIH\/lXN+M55P673su25e\/CxFh1H\/24+X+aX5knQG9Y+Wr\/wDGurnTpfbUuGsWuTKkmeekGjMDBw3TzNpgMbCbywAPY3r02sLIFv5GngqG2r4MTDMGQZ\/wahnsMo\/2iECAJDGTe5+Ebahb\/lSzwjHKqpn4DHO0yJ777U4zmIqYikqHUz5G+FgwJH1B+Yrk5Ip06z\/wq3+qbAv9U+Ms+GBEqTOobke4sLm3esa+N5pFyRckD3gfr3HNaMEYmCyH41Pl7g8VlHUqSLEr+FrfzkVXh41KwkQ5KedkEYb\/AHTYHgHp6H6Vx3KwAbAm0CRO\/rt\/L1HX5hYAN1ML0JM7cfWvY+HoPxakOzbH0I4qnVZJZwFLiaVJXmDba1dVA9xAPIOx9Rx689qowMZkkSQrWYdt\/wBKY4vhWImGmOAAjlgsEEnTvbcD1qvmMhdNg3iUYuK7rhrhz\/8ATWyrAA8vyn3pc+DG\/wC4rYZHwz\/qEkBg6ixAn1k9O1Ks5k2R9LgAnkbHilfV6XwY5\/p\/ww5kjAhF8xb7WPNERoJ\/p5iN6W+LeHNg4r4TXK7kfzpWgz3g+Plgr3UODB+6wO5FrcfOkGZOr4rN3571z9adNp6+v9GdT1w1sBRCsNAKyDFiDB5Hsd64+IRFu9WPgFRqHwzE9TYx6wQaiuL8WoKSQfikx3Efe9abH1pilYxLMJiYkdYMj6104DXtMLqNwbGL2O9xbeardb2H4\/nUAalb+0ZI4ZFdLjSLnVJkRaIEGZuZm0e9dmRxxbr6VBVkgQT2G57C29cl68Ce1V4tEgGx34kAyPTg1WRxz\/LVz+GPyqQSQSbCufZn+k\/I\/pXA99vavW6msAkF7V4TXq9WCTVl0kaZaRDTYC8iIvNr8R3rkzXq9WMeHapLf0r1eomLGeYEDpbnuf1qzTpUMQYb4SQfNFiRwQDY16vVaAM67xfVPA9B68V3C2jltz0HNer1dU+isZ5nEhdKmbLMbQROknqICx1mn\/gqAYci5Nrf1EgkfPQPY16vUOXxm4\/UaDEz7jLhGcg6lCqRb4uekAG3esv4pmtRIJ31H\/uZt\/kK9XqP4fFMLSKctPIIuYUlzMApz6A01yjHTiC3w3n0c2+lcr1dteCyFYB060IWYDAgyLXMEGDv9KvzuaDYOG0HUoIB6lTeelo+der1Qosv6gGaYLiB2PkxBcjeSN\/YwaQ+IYTEgx550m\/TYn1F\/avV6tWk8E3vAN4lkjhuUZlJt8J1C4kQR67VThYy31qW3kTEyCAZg7GD3rlerS25y\/om\/Sq5ESvlEibE32EfEb88Cmnguf0MNahk7nt1HH6V6vUG2qWAPw+m\/wCmv9QplkKusgrIiNo1fWZrH\/6hzzfavEaHadIi3IuNt69XqaYXds0+Aniv+o8bFREZ9SoIA\/ntvSDFxpB7iPqDadjbj867XqqpS\/VGYI7ESNxUVJEEHv6Rv8q9Xq5eXT0FHDiwIUcghvvC0EAi0TJ2qsqRGoESsraJ3gid1kbjoa5Xq5ORvIyIM1Ty6guoZ9AJuxBOnvC3PtXq9UGErJEbXneeOkfWaiXtHc\/lXq9QMWMwCABp1GWXTcR8J1HeZNh0vVN\/4B+ler1EB\/\/Z\" alt=\"Big Bang - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El Universo se expande m\u00e1s r\u00e1pido de lo esperado\" \/><\/p>\n<p style=\"text-align: justify;\">Si la teor\u00eda del Bing Bang es correcta (como parece que lo es -al menos de momento-), debe de existir alguna fuerza desconocida, i, quiz\u00e1 la misma gravedad que no hemos llegado a entender totalmente y tenga alguna\u00a0<a id=\"_GPLITA_2\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>parte<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0que se nos escapa, o,\u00a0 una gran proporci\u00f3n de \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d en\u00a0<a id=\"_GPLITA_1\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0no bari\u00f3nica, quiz\u00e1s axiones, fotinos o\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">neutrinos<\/a>\u00a0masivos, supervivientes de las etapas tempranas del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>\u00a0y, \u00bfpor qu\u00e9 no?, tambi\u00e9n podr\u00edamos suponer que la &#8220;<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>&#8221;\u00a0que tanto nos preocupa pudiera estar encerrada dentro de las\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>es de tantos y tantos\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0que se han debido formar a lo largo de los 13.700 millones de a\u00f1os que es la edad del universo.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-TWYy8GMEeBI\/TiKZMOfnoQI\/AAAAAAAAOgo\/HeVDOup_eC0\/s1600\/deformacion-espacio-tiempo.jpg\" alt=\"http:\/\/1.bp.blogspot.com\/-TWYy8GMEeBI\/TiKZMOfnoQI\/AAAAAAAAOgo\/HeVDOup_eC0\/s1600\/deformacion-espacio-tiempo.jpg\" width=\"730\" height=\"541\" \/><\/p>\n<p style=\"text-align: justify;\">Los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, cuya existencia se dedujo por Schwarzschild en 1.916 a partir de las ecuaciones de campo de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general, son objetos supermasivos, invisibles a nuestra vista (de ah\u00ed su\u00a0<a id=\"_GPLITA_4\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>) del que no escapa ni la luz; tal es la fuerza gravitatoria que generan que incluso engullen la materia de sus vecinas, objetos estelares como estrellas que osan traspasar el cintur\u00f3n de seguridad que llamamos horizonte de sucesos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los astr\u00f3nomos detectan la colisi\u00f3n de agujeros negros m\u00e1s grande y extra\u00f1a  jam\u00e1s descubierta | National Geographic\" \/><img decoding=\"async\" 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\" alt=\"Captan por primera vez dos agujeros negros \u201cgemelos\u201d | C\u00f3digo Espagueti\" \/><\/p>\n<p style=\"text-align: justify;\">Agujeros negros binarios<\/p>\n<p style=\"text-align: justify;\">Pues\u00a0<a id=\"_GPLITA_6\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>bien<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, si en el universo existen innumerables\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, por qu\u00e9 no creer que sean uno de los candidatos m\u00e1s firmes\u00a0<a id=\"_GPLITA_5\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0que sea la buscada \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d. Bueno, tambi\u00e9n podr\u00edan ser las &#8220;cuerdas c\u00f3smicas&#8221;, o, \u00bfpor qu\u00e9 no? la sustancia que los griegos cl\u00e1sicos llamaban Ylem, o&#8230; \u00a1vaya usted a saber que es, lo que produce el efecto de expansi\u00f3n de nuestro universo!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSQMUIWWo_nJWh3HepMoXtDIL2oR-ZJQ4oMH9CCQyOjzvi5IQV_beYA4Rzy06DQuS_pFp8&amp;usqp=CAU\" alt=\"Qu\u00e9 es la &quot;quinta dimensi\u00f3n&quot; y c\u00f3mo reconocer si est\u00e1s entrando en ella\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS3Zq80Qw262pajOXkwWpqsU1r5T9XOzvboEIubEQ2aYyIPsXCBp5YxwMWiFPJ0eKzeYBc&amp;usqp=CAU\" alt=\"Cient\u00edficos defienden la posible existencia de la 'Quinta Dimensi\u00f3n' como  en la serie Dark\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.fotolog.com\/backupdeneuronas\/27115333\/\"><img decoding=\"async\" src=\"http:\/\/sp270.fotolog.com\/photo\/26\/6\/36\/backupdeneuronas\/1194351198_f.jpg\" alt=\"\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Viaje\u00a0<a id=\"_GPLITA_9\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>hacia<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0la Quinta Dimensi\u00f3n. \u00a1AH! \u00bfPero existe?<\/p>\n<p style=\"text-align: justify;\">Para m\u00ed particularmente, sin descartar absolutamente nada de lo anterior (cualquier teor\u00eda podr\u00eda ser la cierta), la denominada\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0(si finalmente existe), est\u00e1 situada en la quinta dimensi\u00f3n, y nos llegan sus efectos a trav\u00e9s de fluctuaciones del \u201cvac\u00edo\u201d donde residen inmensas energ\u00edas que rasgan el espacio-tiempo y que, de alguna manera, deja pasar a los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a>\u00a0que transportan la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a><\/a>\u00a0que emite dicha materia y sus efectos se dejan sentir en nuestro universo, haciendo que las galaxias se alejen las unas de las otras a mayor velocidad de la que tendr\u00edan si el universo estuviera poblado s\u00f3lo de la materia bari\u00f3nica que nos rodea.<\/p>\n<p style=\"text-align: justify;\">Claro que mi pensamiento es eso, una conjetura m\u00e1s de las muchas que circulan. A veces me sorprendo al escuchar como algunos astrof\u00edsicos de reconocido\u00a0<a id=\"_GPLITA_7\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, sin pudor alguno, dogmatizan hablando de estas cuestiones sobre las que no tienen la menor certeza. Podemos hablar de la energ\u00eda y\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0pero, siempre, dejando claro que son teor\u00edas de lo que podr\u00eda ser y que, m\u00e1s o menos probables, a\u00fan no han sido confirmadas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ciencia: encuentran posible origen de la materia oscura\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la energ\u00eda oscura? - SKA Spain\" \/><\/p>\n<p style=\"text-align: justify;\">Materia y energ\u00eda oscura, dos conceptos que nos vienen de perlas para tapar nuestra ignorancia, ya que, sin ellas, no podemos explicar algunos fen\u00f3menos que observamos en el Universo, como por ejemplo, que las estrellas se muevan a m\u00e1s velocidad de la que deber\u00edan si tenemos en cuenta la materia bari\u00f3nica que sabemos que existe. Y, para justificar dicho fen\u00f3meno, nos inventamos la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> y, tan ricamente a continuar, aunque para ello, se desvirt\u00fae el proceso cient\u00edfico y su m\u00e9todo, ya que, esa dichosa materia, que se sepa, nadie la ha podido ver o localizar de alguna manera, y, precisamente por eso dicen que &#8220;no se ve&#8221;, que &#8220;no emite radiaci\u00f3n&#8221; pero que s\u00ed emite &#8220;fuerza de Gravedad&#8221; como la materia ordinaria y, si es as\u00ed, \u00bfde qu\u00e9 part\u00edculas est\u00e1 hecha esa materia?.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/tendencias21.levante-emv.com\/wp-content\/uploads\/2019\/06\/4716362-7045293.jpg\" alt=\"Astr\u00f3nomos confirman la existencia de la energ\u00eda oscura \u2022 Tendencias21\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Un equipo de Astr\u00f3nomos dicen haber confirmado la existencia de la energ\u00eda oscura\u00a0 (?)<\/p>\n<p style=\"text-align: justify;\">De todas las maneras, incluso la denominaci\u00f3n dada: \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d, delata nuestra ignorancia. \u00bfC\u00f3mo podemos poner\u00a0<a id=\"_GPLITA_8\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>nombre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0a algo que ni sabemos si existe en realidad. Se busc\u00f3 esta soluci\u00f3n para poder cuadrar las cuentas. Las observaciones astron\u00f3micas dejaron claro que, las galaxias, se alejaban las unas de las otras a velocidades cada vez mayores y que, de seguir as\u00ed, llegar\u00eda un d\u00eda en el futuro en el que, las \u00fanicas galaxias cercanas ser\u00edan las del Grupo Local. Que cada vez el espacio \u201cvac\u00edo\u201d entre galaxias ser\u00e1 mayor. \u00bfQu\u00e9 fuerza desconocida empujaba a las galaxias a expandirse hacia el exterior? La materia bari\u00f3nica no era la causante. As\u00ed que, se invent\u00f3 la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0y, de esa manera, el problema qued\u00f3 zanjado. Claro que, no solucionado.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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HXS737yIACdprxDdQK4PChbLmwW2lB5bLV3w0anEhXcIleWvS40Z1v6bwuX\/wrpR4J1coLpA0knzHmUCHwyRY3EWW781zxkqxL6T+jjXatRqZmEayjcC\/LsDVNsFbUrt9KoVyIfXP0bayD5fDm\/wAsZO8WCQCjAHcaPlFkkEC6NfSul\/Er+LsmmEdK5LS3EzJcfhSIzHYwA8RGAa+5Xg3kTqPWIdRqV8IjbN4qyV\/AkWxCwNb08TYU7gmSSrs5n015fEYZ2Rg6MVYGwykgg+4I5GdrBJBqUfUIixTeFIkyBWEcjGJyjR0CEkOwnZfmpyK2m6n4ojVljn7SPXicONxdFkWQbr9HKfMbMW797NvwD1NIJnkeMSKkZerANgqpZb4LBGkoEHv+I1UnXvR3A0U1BS22YV+8oY6Sm5I9FccWe\/B9NfSuiq+iaeaUQxLNtLFA7OdlqkQADM3zcFwo7mu+dBoulx\/reo0UWwLJRjLFSAsytHtDD5ijTo3Hcac13yk6lqY5Z5dMBtjVfB0+4LaGFrSzQppCH3HjzS2eBgxnouradU048BSkcwEhlcSttZkZtkZIRAQrA+Q9h5rvLXqXW54NQ0ksala8NgIYkIKFeN207lbbs3biDbEdgM4zQapFtJELRtw+0kN\/lI522pG4cc8i6OdFpNSY41GoAaJhSTpudT+6NxVldGAFDsdqgMjgKFlhKu+na3WacEaefRGF5AQW8GPaSAT\/AIYALbQAQm75fLzm74m66TNo4YWSRY1LyFVi+XcZJNrMCEAAkPzEj1JI3Gt\/4xAQXeWMkxla8RkUllFeIkOjRpFBJ3KWpqonjmD4qRI0rb9kwG8uoil1A4bwoUS\/ChJ27nvleB\/CWLrYvxJOVIahthd+USwZGuM0RQ4KEEAWG9e+VnW+rT+KrOdu6GNhcaWbiTnt2Zhd\/Xt6ZD1ZbYZGRVOoYlAoG0Irmwi\/urvUKPohHbvv1enabVrBvVtuyLfzsCwoqM3JvaAjMfsarKms\/ibq8p1GoS6UyMu0rHYAdvLYB7c9jmrpfWJtxW1oRSCikY48Jz3289ga9ayo1cxd3c92YsfT5iT2\/HJvSJVRZ3YE\/sii9vmdlHr\/AJd549sqa0SdRdl2nZV3\/hxg9q7hb7ZjJrWYEEJz7Rxg\/gQtjIpzzCJg1rVtqOuf\/Livnnvtsf6Z7DOxdKAJ3CgFRSTuvvt7373+WQskaSLc1eys3r+4hb\/TA1yNZJ45N8Ch+A9BmvPSc8wGMYwGMYwOn+DtFGzlpO3auwo\/Wjzn2v4Y6dCEVlhfj5bsj+YBr\/vnyz4K0pVRIwNegHqftn2TpPibQzGrA78kfQD\/AGwOk0z13IH0Hpm3U6mvXKjTatFJ459brIPU+rIDV\/WhzgX6zWO+ItRfrnJL13+Dt+eSIOquw5wOncXycKIxwBzlIuoY+v8AtmB1BBu7wKf42+GV1IJ4sfej9\/TPz11bRGGV4z+6a\/v88\/Tp6mCdrDuODnzz9JHwurRtLCikgXVebj2Yc397BwPjQrn+WWmglrT6gWbbwx37jeSbHryq\/llUct+hspMqP2aIkC2AYxESBTtPNhGUX6tfejgYfD7nxGQLuMkUkYFWbaNttc991Zc\/CUheOXThFdwpmRLO6Ubds0S7T8xi3ECiQVJyj1nUAZ\/GgjEAUqURCWCFAtEM1km1sk+pOTdbBwNZpjS2C4Xg6eQnsQO0ZPKN2ry9wcixO6fVoUlWcBf2ZaePTSQ7aFMs26Pm17buEFMKNTW6kIh4Wn2yaiYBCVczt5weWn4BYFuEQbQfMxJVa6PU\/BsU0ME0sMizy7WeRNqQsW2sd6pvaKwHHiCPaSS3C1XHjX6OEN4fmDrRSPeSwJJMcmokVWRaoMIkG4EjdWGuMfieDbEhVmZHfbGTVMmliWMyLyfKztJQBrynKfQGRIppFrawEJJ7+c7vKPXiMg+24e+S5dVqddJHGzjaikIpISGFByavhEUAWTzwO5yL1TWKyxwxgBIgeRz4jtXiSWQDRpQARwqL63ZlfR659vTtQm6SaFvC8JQ1skUoMYtR6+KY69fL3JOefHvStkrOrhzubeQFo0+0ShlHKkjYw52yK47MtzdNJ+paWDUtzMUKwxsTStKxeSWlo7RAYQOfmlsUUyu0+qSEq48WXRsWEbUviQO45U2NjPXzIfJIvNA0VKqQscyks4Sfdzu4SS6o7uyPd2WIU2DYo3oeOeAm\/Ej3blsEqG2kq4DDhhdg1Yy6650aAx\/rGmYBK8wG9o744VjbxMRZ2S\/ZXfI8eh6jDxGJwtd4WZ0INE+aMlSOVPf2xqPNL17WyHbCAXJJ\/ZaeISWRRIZI990ffPdT0\/YWl18paUn\/AAd+6ZiDtPit5vBrv5vMQOBzYy8Dqbq1rq9lsXJEoS+S+4nyj5Td+2Rm6XFFxNIHk42xQFZCS3o8qkolccLvN8UO4DdopmXdrZKQg1CFRQDICCNi8BUj4JIuiUFea80oHhj8djUs3+GCBYS\/PKQRwGPlUjvUnsLm6iWNds2oCmROE0q34YHfzgV4SWbKAlmYte3k5RdQ1jzSNLI25m7nt2AAAA4AAAAA7ADA80GikmkWKJGd2NKqgsx9eAPpZ\/DL\/r3SP1eFdOSxnCrqNQtJsQPSxLuvcWCyKTVg+N\/lsz\/gPrcnTkl1TQxssq+HHv3LIzKbPhEc7Aa3ngdhd8ZSfEPxNqNW7POU8zbyEjRASBS7iot6XgFiSBgUWMYyo9BybDGnhSO27daqnHB7lyWquAFFd\/OPQHI0kTLW5SLFiwRYPYj3GbtU60qr2VRfflm5Y0exHC\/UIMCKc8xjAYxjAZu08e5gPc5py0+H4Q0y3gfVfg+FIlDMNxrj2Hb2\/pnWtqX2lhu5\/Ac\/T0Gcx0ugqgcAc+\/49+PtnVaDVRqp8SyK+X1+\/wBMCt08Go3MWPlB9x5v81A8DjOX+K9eVkUA9+LHA4+mdC3ULlKoSFPYED\/+XnIfGF7+\/bt\/L+\/zwLLpur5s9vU+g\/v3zreluCODf2tv5jPnfSdaNoJo\/f0ock\/751fSurxAj9sjH2A5r\/3YHZLQrzD8RWesAR3X+\/xzWpNAryCb7n2Jz0MT7D7\/AF+t4FPrZNrD2HOSdXGrLvU+nI9D9xmrqqVzQ+47ZjNFtRTz7ED29MD4t8ddFXTznw\/kbzD7HOe0moaN0kQ0yMGU+xUgg\/mM+l\/pJ0u6IMBwPX\/T+\/8AbPluBb9Z0g41Ea1DKTQHaNu7Qn2K\/u33XafcCJ0\/qEkL+JE7I1VYPcHurDsyn1B4OZ9N13hEhl8SJq8SMkqHANjkcqwPZh2+oJBmDo6zH\/wjh7PELsqzDvQF0svAHyc8\/KMiugn\/AEkzyaddNKCqKAqmBlgIUbRt+RqFBuFocgdhWcus2mDE+FKw\/dDSqP8A3VHbDvwCv3yLrNHJE2yWN42HdXUqfyIvN02+eUmOIbjVJEhoUAvCi\/YWfUm\/XGCbDqUnkSGR00sBJPkRmRDtIVmG4u\/NDczMQGNexj9H6eJC7uwWOJd7seb9FRRYLM7UoAPqSaAJzaOkCMbtS4i\/+mKeY9v\/AC78go3bleO19jo6h1HeFjVBHEhJVBzy3dnerduALPoKFDAn6jqJ1gEcpqVSfBYk1tJJ\/V\/oNx8h9LIPBG2HpNa0DFCu5W8s0MikKSrHynncGFcMNrKSQK9a0sar07\/nV\/0GW8E0U4CTMI5FBCzUSH\/hSYDn6CQcjgEEUVDdptEZH36Bn3gBjESBICDZEfP7YArYoX24zX\/xllNSQQs4BG7Y0Li65JiZLbj94HubvKzV6V422yKVNAi\/UHkEH1B98utL8WSrB+rvFBMvieIDKhd\/lCld1g0QF+vFXXGBqfrULCzpEdhRt5dQwHIuwJB3+\/rkefrshDJGEiRiCViUJdFiAW+c1uPdj6e2bk6lpwCH0SWebWWdeDyBRduM8l6vAHVo9FCoH7rvNID9T5xgVemgeRgkas7HgKoLE\/YDk5ZSaCOEBpnV5b\/wFs1temEzgjbYDcKSe3bMNZ12Z1ZNwRGPKRKkSGiTTKgG7v3N5XtFShtymyRt5sVXJFdjfH2OVG\/qPUJJn3yGzQUAcKqj5UReyqB2AyJfFZjjAZPmChIgdtHcxKgh6LbaYkUT5SRRI82QMkaj5I\/+U\/8AW2BddYWF4leMzEoFUbtm3byLoHiv2YscWaPOc7l\/0AqysjuqrVG7sqwN1SmyDRA\/iZfwp9XpzG7IatSVNdjRqx9MDRkvp8Cu4Dkqg5ZgC20e9AH1ofjkTLh9OwHgRKWkPMtDtR4jv+FeCxNDd\/ygkK2ePaxWw1GrU2pr1B9R9c05YeAibhIwZtvlCHcu4kcO3bgWfLfNZX4DLP4fm2zLxdnKzM43og+2B966QAED0O3AFUDWQNdqXj9L5s8n2v8AHmuMx+Deuxvp1Ui27dr5\/wBMr\/0g6to4hs4ZmCkj0Hc\/nWBl0vXs2oTceLr8xQH2s3ld8YyHeV9h3+9\/6Vz9fpnP9O60I33MbI9vr\/rnmv62JpW3dmPH+mBu6SFdWWS622fsO\/50v3zyLpjqN8RiUXR\/ahnA93Wuwv0Prk3WdMWRNiWo4J3cA7a43gmrsH8vwtfhrpkSxvE8bNvYEXJvKlRwEIUBeOCb5HHOBZfBPxLM0n6tIKdR2uwa4sH2zZ8b9amUFYSSSQoogc9\/UjKzoUqafqC0Aqm6A5rcRQv14F\/ic6P4w+GIJT4jFozZt0bbzYIJNGjwOa\/LApvh3W6ssY9QjLQA5r9\/sRXFWO4OdhqJLVASQSAPWs5npnRvBljaMt4XI2bgyiwpBW6pSVBPfmj6nLrqeoFijwQAR9QK\/Dtgcv8AHGpqFlK8jgg\/T+nbvnyPPqv6TSGSx3Kg\/iCL\/ofzz5VgMYz0jAsdH1vUxDbFPKgoildgKIoirrtmT9e1RUqdRNtY2V8RwpNAWVBo8AD8Mq8ZMDGe55lDGMYFroOqlAElQTQj\/wAtyfLzZ8Jx5oiSb8vB43Bhxm0dNhlFwShW\/wDSmIQ\/u8LLxG\/c99h8vbKXGBN6h0+WFtssbIe\/I7g3RB7EGjRHBo5Cy0h67qUACzSBQuwLuJXaCxCFTwVBdjRH7xzY\/WiwfxIdO5e\/N4YjIJAFr4WwDtfarJ9zgVsURa6BIUWxokKLAs12FkC\/qM1k+2WsfUoQGB0yWb7STAc1QrebAr1zRJroqYLp4xYoEtKSv1Xz1f3BwIAGWS9HkoPJUKGqaTy2DXmVK3uKN2qnMh1yYDbGVj+sSJGx4rl1Ac\/ifU++VruSbYkn3PJwJ41Mce4IokYgje44F1yiejcHzEnv2ByNqfki\/wCU\/wDW2RskTnyR\/Y\/9RwPdDNtcHn2Nd6Pevr7fWsuOo6eM1I\/cfs9iGi7KEradppQjgdudg\/i4hdF0ZkksV5eeWVST6Bdx8zdzQvtjrExEu1SP2XlBU2LUksVIJsby1EelYEjbHpn3ipWPMYO5QoI4ZxQO8EkUCKKE8irgajXyOuwmkBsIo2oD2vaOCa43Hn65p1WpeRi8jFmbkk9yfc5owGMYwGMYwOz+ANaQxSwPX+\/zOdF8dMGj2+tbgPsQB\/K\/zz5lo9S0bBlzqJupGZo5Fawo8y0Wb69gT2r8sDmkSgbHft9c0sxvjJmqk+YAULJ5++QScD6j8MakPEu48979QfX+\/r9M6mWSkY+wNWfp3J9s+a9H1HhPHHfzAX+P9nOs+JnZoPDQgAjnn5uO32HfA4\/pevEmtT2B4J\/e+ufb3cUpJ4kAH41n5yn08kcgAslKoqD9x\/LPq3wy+qnhqdhH5fL3LX+6T6KARdc3eB0k0CoTQ475ymo1bCg3cd\/uT\/Pk\/wAsv+o65hAzONrqpv6FR6fjnC6bqokJlPIDcXfNji\/sRgPjvUjw+\/BJFfUdv5VnzrLbr3UzNIf4R6ZU4DGM9wPMYxgMYxgMYxgMYxgMYxgMYxgMYxgM3zfIn4\/1zRm1JCCCD8pseo732wLjp7iONpLG4Cx2+Y1s\/EWH9ezA5RZfa7qjGEU0X7XfuRUAZLdTyfrtH5D2FUOAxjGAxmyNCTQBJ+gvMdp9jgY4xjAZYdFJ8UAGge\/2yvy3MfgqN4O5wT9h6D88DR1rUK8rbPlHAPvXrkDBOeYFhDrSHDE8gf0FDLjVfEvbbyPX73\/Pj1zmLzbpotzAXgdFpfiYB2Ow8ih69+5I9TQy\/wCl\/FfnDFWVFFm\/btX1+n1yt6J8ICQBvEAP4\/6EZ2CfD0UKGyrADk1\/3OBj8W9dUaUSqfMaA\/Ht\/K8+Sy6t2JJYmzZ+v1ztPiXpGpliQooKC2K3T89iVP0s0Oec4aSMqaYEH2Io4GvGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYDGMYEvR66WIkxSSRk8EozIT9CQck\/\/ABDq\/wD5nUf\/AHZP\/wBsq8YDM0Qk0BZPoM9xgdb0H4VJp5VZj32LXpz5m7DivX1yt66C5Y2CUYqyi\/LtNA\/UH+VffGMChIzzGMBnoOMYFroutSoCoJJPAIPP\/fLnSdfldhCxI73dckdgfTvXf\/sWMDpoOrcCJuLsX3vvQbjiwPbjIXVIopTUkZJqgRRFj\/N7nt9x74xgc3rOgJQMbGz6d1+tH1yl1WieM0w\/EcjGMCLjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMD\/2Q==\" alt=\"Viajes en el tiempo y otros fen\u00f3menos: la teor\u00eda de la relatividad - La  Soga | Revista Cultural\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b1\/Atomo_litio.gif\" alt=\"Archivo:Atomo litio.gif - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"La CONSTANTE de PLANCK: definici\u00f3n sencilla - \u00a1\u00a1RESUMEN F\u00c1CIL!!\" \/><img decoding=\"async\" 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\" alt=\"Nuevo estudio apoya la Constante Cosmol\u00f3gica de Einstein\" \/><img decoding=\"async\" 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\" alt=\"Genoma Humano on Make a GIF\" \/><\/p>\n<p style=\"text-align: justify;\">Mec\u00e1nica cu\u00e1ntica,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>, \u00e1tomos, el genoma,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, la constante cosmol\u00f3gica, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>\u00a0racionalizada\u2026 Sabemos representar muchas otras cosas pero, la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>, al sernos desconocida, no sabemos como\u00a0<a id=\"_GPLITA_10\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0ser y no podemos tener una imagen de lo que la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0es (si es que es), as\u00ed que hablamos y hablamos de ella sin cesar pero tambi\u00e9n sin, saber.<\/p>\n<p style=\"text-align: justify;\">Mientras tanto, dejamos que el \u201ctiempo\u201d transcurra y como en todo lo dem\u00e1s, finalmente, alguien nos dar\u00e1 la respuesta, o, nos sacar\u00e1 del error, al demostrar que la dichosa\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>, nunca existi\u00f3 y que es, otra fuerza, la que produce los efectos observados en la expansi\u00f3n acelerada del Universo.<\/p>\n<p style=\"text-align: justify;\">Claro que nos falta mucho\u2026<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_11\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>Para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0que tengamos todas las respuestas que necesitamos para viajar a las estrellas, tener energ\u00eda infinita obtenida de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, lograr el traslado instant\u00e1neo de materia viva a lugares distantes, dominar toda una galaxia, etc, tendr\u00e1n que transcurrir algunos eones de tiempo\u00a0<a id=\"_GPLITA_12\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0que, algunos de estos sue\u00f1os se haga realidad y, si ocurren algunas de esas cosas en el futuro\u2026\u00bfLa haremos nosotros? \u00bfO, quiz\u00e1 para entonces sean otros los que habr\u00e1n cogido la antorcha de nuestros sue\u00f1os?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/_lh__clzLigU\/THQ4Zn5Q_oI\/AAAAAAAAAlA\/CXh7MyuKwZk\/s1600\/human-vs-robot-13.jpg\" alt=\"\" width=\"590\" height=\"390\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 No creo que tarden mucho en trabajar codo con codo con nosotros<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_13\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>Cada<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0vez se avanza m\u00e1s en menos tiempo. Y, llegar\u00e1 el momento, cuando dentro de algunos milenios, estemos preparados para viajar a las estrellas que, estar\u00e1n aqu\u00ed presentes con nosotros los inevitables Robots. Seg\u00fan una serie de c\u00e1lculos y profundos pensamientos, no podremos seguir adelante llegados a un punto de no retorno, y, nos veremos obligados a fabricar robots muy sofisticados que har\u00e1n trabajos espaciales y de colonizaci\u00f3n de Planetas para preparar la posterior llegada de los Humanos. Es inevitable pero, \u00bfser\u00e1 una buena idea?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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i5BwGWVqkaiVJuF6kWvtCj0g8uCsz8Q0cuNFNdTT5YiPYbL85MxY74blZIvxByZLWrM76qgGpEIXQtrsQTpjrqaTYC18IuIfEXhALRcu33iwkauukiJBmbW9TvgahWq5ir9tIQEEU+jEGQGG7D37wIwW+WCGoPD06XY6bwJ3A9pn2jB22ZOi3JfEme5gNChYYwI3BvZrmJxY3Hs6XdDUUBCYkTMGNibTjuRKgS20BTM97bdYJxcihTWpFb6lqByAOXwxIAJkXYGBYxONtGv1AG4rm66lHNGRAQNTQyTMwSOWBJ+XpgfgHxVXygVaia6RYkAxO\/NP4gezbxYjDrI0AKRcm8tpUgieUAGfckRhb4SlihUFYAv0C7\/AMsHaA3ORz+T4gnKFWoAdhpZDpJG7DQJiSSUvGonAudylWkpZSKtJdytqimSNjGoAmbwbHfGKbI8jVVVqdTWStSSDIAAUHpv0vLb2xZlfil1XRm6RZeYBlAB1QbkCFaJmRHrJvicotDKRssjn6qGFvTINmBU7RaQGBuJkd8Ls3mgBrFIMWmdgLiVjTbqTqBG4EzbEMkRXoivRgSgQqBJUiJv92DPQyCDaRijLqrwrrYMPEMDoCJWdt9Vh0HbEXDzLKfdF2XUhyFIUiZixt6XIIPTus4OzamtSDiJEgqdwQLx6GBH074m+SAeQQndRfaRv2IgyT1Nr460aSukCb26\/wAW73gb40Y0NPUtIB1EkMCQwEWMyfUgSfZe5MicJuKU3EPIDEkMD+HreZN+u30jDvLvpYmxtAJv8ge\/otr74up5dGqAcuojSbdI6xYGLfT59GnKMfEc098vCY0IdQXWzBxYnTF9to\/rtgUE+sgkiAZt6RO2GHGuFMlRqMyQTVy7d13ZJiJtb1U98FcMzpRmrUwG8Wi1RUOxdI8VbDfSC\/rEdbV+er4IKD4bPcOrEhPtRTVidThFI825BG9+kTfGezYpspqPUc1WLE8q6TJkGx63m0DDGuCMssATLkQJWNciAQZERgXJZiglKoK1FnqMCKZAstjvcdYNh0xJPDrzGqsCnOHkUepwDg\/POSEmLCBAAsPbr6m5wBgIaPARlmAJP07fPBz5iKl0Rvef1DDAOWfcfigfng+rlHLEqY+Z74RtJ5C2X0sySDNgX2A7wDf5xg9MuoDFh\/iOztt\/hU3Kgf660D\/yxgHL6lTQwa5EnR6yJZvUDaJHXpg\/LZjSXdwGEwBvIUnSAJ6E7DrHW+DeWZJ9iuhkjVq+EOvPVI6dk973Hdj2xoq9MatAgROo7AD\/AGtgXhtNaNPUxHiVGve8mTvMkKLbm84lQ+0dl2teDYARueom3vONKW3CK6WneX2NF8OZAV3ZUUpSYalGrUaekczSYZVJk9hIHrgOnQWW0tqWTcDeOunqY6rffBmbqrSo6abC\/UOrakIibD75bYk8ttwYS1apYqpGlVsxjywQCdhO\/qZnqZwdy4C9Pd1PgJzFckz3\/qJ2PsYOF+cpCoAhEsx0r+71J7iB0NpjB2czFOQAQbbqbxG7TuZkkWj2jHMiI+13SJSZBgQJud2JNuxwUrZJvbwZr4gyr0FIfSLwhHmNh13AAk+5HfHuHfDbLpq1OYQGAQyL3Uhl3EdB2I6HHS1TNZjxZHhU206m8t5MwZ3vfoInbDzhvKylbDyxqhYa1j92ex5TGKRirFbwQ8DxL0\/MB06j+tvp1xdSz1NkNtcTKKwAVpCnfoVmbdu2OcVpFCTRqaKiwzRYiSRB1CzbkgG9omQcUZWsqv4i0tQQ\/wDiEEqQCB9oB0IgNMG6zcDFYwvLJyk+EU0mdEQF9SVmA06Ut2AK3HmJ6dJxzNB6dTSarU5pE3ZttQXYmxEEdPKBtGHGa4QKtWuaaiKieNSiwD04MAAmC5IMDrqw2p5QtSasF11PCIuASSBygg9Cd+thisc8E5Kssz+Yr1Fo07NdlKEnUDqGq4NpsD8r9MV5GloqOp+2AtqhVCiNXNYkidM9wCOuH2b4YgdNY+zo0nqhIMFjyUlAGxbmj2HcYBrcLNKhTy6U9WYeWJnbVBdz3AEKtwIYWJOM0nhmyspi12Nc2PKrHUeszufU7\/NjgTiOQFceGg2uOy9JPp6YMorrhaJKUdRLkRFUrvdrGIj+owzzWU0UhpPLVmNMxAInV1YjYrsIBJPlxKenXsVjO8PkzXw475SstOpIo1mhHmAWUxqAvYk6Cdut9EY2VXK+DpzEcjMEewBQMZpuIJIF4M7Fj2xkuKcPNWmadIKX1JExrYXA5jZVv3jbvh58L8ZpVcs4zCBnpDSwjmMmAfn\/ANQY9RjnlBWVjJ0MK25Ha\/8A3g7e7fTEGrgLzne46k\/LdvcwMK\/72IVVRDVK\/eM8yzyyBs8WJM9Npwfnsu9dFrU\/DWbFVBn5kxcGQZ\/hiXFloJOS3cMKyFBaqPpBD+99PpGw3EWiOuEyko1+mKMo1QPoWoQxMGYAHoRGxMCenrtj1LKsXKk1WbzSCNTTsqqwN9rk9Rt0VtS9zpi\/lScWrixtxrJHNUNVOBWonWh66heP9SgfMAdMZnLViU8SkIbUK1Nb8lVP8VCPwMstHyw0oZmvQLAyt4h0ggRa\/Q8xO33e2KuJU3y+ZDOjU6dfSylpgPfS4BghWOoEECzHpGHWFbOHVVPpEvFQvhpotTJqaJOytDKJ9BC\/LCGrMASO5v8A1\/RxqOJU08MfasIqVF5qZJF503NtOmJ9MJatOiLs+steQGEf1vPrgxfTZEX53Zfb+WAsHZ8Dlja\/8MA4aPA8eC+gb\/Me+\/TBNepD3vtIk3xHhtEPUVSQL7mel4sDc\/TBObpAOb+49ABefr9D6YCVszZPJD7Rd4JG5\/dnDvhOZU1gzA6EYqoEEs34tJ\/DMx1JXscDcLy4lSd2IAv0gSfTykfPEabaqrKAQQWIqQADpUmbRexAPt3wM7jKWRnn63i5kMlqabQloPKXjpM2B6aRvvbQmCqyCVI8xHZpEdYERO8YLy4nL05\/xDTTqLgKYAE7So\/LFmWTVWXUpVe\/W3qf++M4ZLw1G4tHKVMtTgkodIlNInaSDIB3JM\/vHFFTKBwkMRpvUUHlMkgxykBuXsfSOp\/EQwZvDkzHlBI8om56yP1wz+H6arTqHM04YwU1hh0aSBIBvH0xtqsZya07\/szGapFwoICrN37KBIEx1iJJ7knrgf4s4j4dNaSmGZQInygcpMjuojtzN2BwWtQhQroztoZgpkeULI2gnt9MZ34gCLmab1Azo2l3p3Xl1kFF6iwN+5nBjwSlh0aT4d4drytI06oLgnkZQrLe4WpB1Bm1EKQentg3NcPGioDKEDsAfpdCfVTN5KiRDfI5fLhAKSVKVMyQrQwXpElix2j1wnzgIdWpZjTqUGpTCsLjadxtFiLgRjqUMKjn3ZYmydVQ6oDoqiwFWdDkWgyLdJnsOtsO4Y1QxilmEE806GUC4n7yAW9N\/Q38NpVXpMoy\/wC0UzEmnBJPqkwPrsdsCcUPhU1paXAeeSqrQoEeQyGBk\/dMCNoJBq8CrLI1OPNqFHJgIo5wWQMykqVKLqkaBqYC2zRsJK6iDqmrmlp1GaKoatpa5YmQAQB6fvT1wd\/dbtVGVkIyLqr1F8\/NzCkpIGklYJAt8pw8GQ4flx4bLQEwedAzRFuYqTs0zvK7CwxyanxKhLalbLx0d8bbwIcpxB0vRqh0lZ1cy6luoDTdfQRB9saHK5ylmUquXCMVDZmxVtIsKdPro3LPbzd2MKOL\/DVNaZr5TSGEkpMpVWRCldMA79ttgcL+E53w6tLMoFKm4UgNvZrNy6hBAmQDp7Ypo661FjkTU0tnsO+OOxoozBMvll5VJX7RweiL0BJ7ddgJJFy3Dy9ZuWsisnKr2JI5gxkSpN9pmYE43OZyLCr4uXylatU\/+NX5PlNUqVHWEQAdMZCu1eqajiqlJwxDLRNVzbqx+9aRcjb0x0LqVIg3tdlK8LJEAgJfUpU80HYXDt1mdBxiPiHM+Fm63hgBSNBXQFWIAgKoEAEAj1AJJ3P0\/KU1DsKbahYyq2M3J5rbzjCf2jNQDKq0WFbWxqVWckMIChQswIibRviGrCootCVsbtkK6A1jDAadJneahVgouRcrNo5ge+I5ypXSAnIzwCEPnJt1gTEWHqbQMaPi1InJIAyagTy2DQatjPyH5+2KuGhafiawGNipPMQQe7bDpb1xyuK5Lp4ozy1iDqWlq8pLywgwJkHrIa574cZ\/xDl6bhGDSpUyp3BsBM\/lhcysTGoAE3F\/\/ThrVq66VKmoGpABOphf3C\/nhYxilRfUkm40\/cz2cp1ay1DUDF\/MZt5QSZG5sNsF5rN\/tNCjQqT9mpAZzZUC65MSxmFj10yRht+0hays6qqarqGZ7QR95BPTGb+JMzprV6tIppZqQp67LakBOjy6gVtqHS22G2yq4\/wR1ZLdwUcRR3oK7LpIckwbMPKG+hB9QpxlswICj90fXtjR0c43gqXLPNYl33BGjSR6tDTHSB8k2ddha33vbf1+WG04NKmc11gCz45U+f6DAGHPGD9nStF29tk2GE2MikeBhwY\/bIexn6C2HCUaT1GNWo6n0AMzMySRf09d8JeFT4qECeYdJ3IH8cN6FT7WopVYIJOoXWJ26A7YF02CXIRSgVKYEEiBHck2ntuBiGToQ7HVPnEabCxG\/WP4YacE4A1YU6zVAFZo0jzTqAsI07+uAcgxasaYiy1zMgxopu0RvcLG9px0RlBdydSof8PqDQic3rzCDCnpote9yem+CHCrGlg3yj9RhlS4FUXJZavciqtPSOXSNVNj0OofpffbA1Lh7msKblQOeSJtpE\/iNiYv0xPUlFvBbTjKmwZK4np+X8sGcWzepaYkWSOnc4B4rRelVanTlwp3IbsD91vXDDhWUOYps1RtBWVUANBhdV5aep\/5TiaWaKSi1Hd2FtJftqRDXCuOWB5tOxXY9f8ATjOfHeUc5unTVWdyijSssxOptouZxrOFsGzFMMoZdNQbnqIFzcXhheJGM\/8A2gZir\/eNNkYUaoVAGVioVtbLqDTIE3npijjiySbujb0sq4phdLKdOzAi943+uEHH6FSixaYV0Q6wA2kFYFgwMyDbe2J5tyxA1oxVQG0k1CzAQTPNImTI77YLXJMftcvqaro+3QKKYVQ+pgNZGpvD622nFt1NWTSwwL4J4UodyctUzKB41KkEFSdUMWUCQQRfqOxwZ8T5WrTzFOs9Ct+zxpSm7+KQWDADSKrCSYMSJ0kYZZOlQpyuYq1H5gq0KdWoRK8phKbAtLC8kC4tEYo+Mq\/iBdKLQdVCU6TEM\/hyPOEhaSrAIBLHeYOHlF3gnGS7lPw2FNfNyuh\/EQ6XJ1BTS2OljvcadR80at5WZinTp1cwtZSCZ0y0bDcG3WPQX74v4emYWur0RqzdJWD0mAC1qa8wgiF1BSAnfSd4OHq\/GOVB016dXLODZKtJ2YMDceUz1ttcSMedqwnCbaVpndCUXBK+AL4Ry+mjznSpYlQyyIkSTBDaZ2G2+x2yuTKLlQfDI8Wo\/guTYKKnNLB7WkeUXaQcaTjXHHzKNRy9J6dA2esyEMUkWpoebUYkkbSRhWVNTMU6TVCtCkmlRpDeGijbkgkXaTuOYmQsm3wunJNykqslrzi0oo11bJTSU1ctUzBCjU3iLXDW6K1aV6XjGH+HK9Si9RYakTAZWpEgso07ki5B2A7Y3XEK+XYa61AUi22YosfCa0\/4lMqwt0qAnGU4bwisfGAqLUTWygpVBYqTANyNRIi4\/CB7dqdZZypWP8nk9CpqqgVCgNgDysSwmDG0W3GMD\/aNl21q+liupxrg6SSZAnaSATE41HEiAYplzSXSFLUyvlAUhgQw+7jG\/G2aLGmFceHA+yV2IDqILFSSASDY9b4hOVxLpJSN9nh\/4YA\/iB2k\/wCJAv8AW22J0aEh7GwPe1x\/8zC9MytSmrCo4puJCPM2YNIA8oJHUbEGTbD34aqHVUFRZBKqvKJMzsFEmYB72xyt9joq1aM7UWCd\/wCv\/MwdkqZld9\/6\/wCJheajswgCCVvoXYwd49ZnD2vVP7PR8NEV2NMawOYll3vK+bpHTfGHejJOOVn8yUZ6jz8hKEG\/MCZg3BLbR0xluOIC1XVUEl01MwhGOi3lsYW3a173xsuHVftlYtUa5MEgEfZsfPTRY3F8ZH4z4hpq5hyWaatC8gk\/+Hm5IMi9usAX64vpzSRDV06lyLM3RiksHVBItAXobf12xDJ8P\/aG8NKfiVGRiv2gTSVMGZsbaTHywzqrqy9Go108bUQTNhEiNuYWnpfFnFs3RqpUbKUzl10SQAATdp2mxWNr8uNLVbiQ2pNMyvHqTU0Sm0SrurC0gqFXf3nCLDfi\/wDh0uu8md+VO9\/98KMTRWPAbwqoRUWCQSQLGNzH8cOErsgaHYlyQv2jAQIuDqG7H6KcI8jUAYSCQSNjB374cLmaIb7RXkCBABA67TBvfCS5MxnwFlXO0WJ5VZyb9BTEfTfAWRYHMH\/JmvzSoB+ZGL8hUp+OpU1NXOQNKgeS99fQCcFZXjzPUNBqVGIqL4gQipyqxknVEmINup98a6M+5p8hXqHIUhpgMtODG+mkwHN6CYwJwTxjmKLIIDyEZxqBlSuzGIM6fWRhvmeOTwrKZfSpRadMu5JGmUYAW2Ymd5EBpG2E2Tf7LRUdw51KoeNCL0J+8DaPznAlKsnTpK4uKCPifL1hVLVKiAmJIUoPKsCAY6\/r3wnoZasSGRSwBDalvBO57iY+o2GC8zmajpBDtF\/EILAL5OgMTptJNxfthp8HcdNCqulQyiV0vqEyNXRT7+4Pe6wcnLPr9uw8oJ6XS+DgzToyVmCFFV1BsAdSSCTNuYegkERecYz42NWu61nUAimA0RfnPNE7amAt3HfG9+LOG1lqNpemiVObRTM00JMk3URJ5hvcmBi\/4Z+GqdcV\/EZ6lYIUZGPKVaIeTfmEiehnrteKlVM5ZV4kI\/hniZr0Uo5chTSSmKkqFNxDEDmka7Ta7DaYw4q5IV9VE5haWoai8mNS+UEkksSe5sQLdMYLLVH4fmK1DwvFNTSqMJ1xrtpjzTdSn4lF+W+u\/uvTVIcmsU3CagotJDEAGemlfeQMWjK40TaqVnKeZaoyvRaoCpZGqEKNI0w17KCwgAWmRi6pmfCFWlTjwnRGrVWEkfeDA7GpYgTMGbcoGL89mQ+VqBKgDatTUkRJcQVfSFgBArc28\/KcZjhHBnBBXVUok+LpUQpAFiRPmBOwvyjcYrHUvEkTlp1lF2YqPV0BG8PpTW40oLySLyCNQmQDtG5s4fxbMBCjMzoqM6nXswJMzckEsZW0z3FxqysXreGrH7iwCSqkjUxK2AAAE7Wm18OMrllprVesjPSWgVYKYIappVCOYTeev3gYw1dxW+wtpeM+tqjRemTJJI+6rC8SNt+va2GfC6ZRgKaDxUuFk\/ar7iD4i2ggiRpiJXSBQIGg1W0pUBQsAG8wtNwQIE6hMXth1kaaVVSj\/wAdFliH0kACCwDAbE+W5sBGwwV6gl6Ec6tN015eoVWperTABSxnUy2iLnUoAMCytMw4bVVlqVTUCtTJVU+67lSmsNEwFBMTedomZ8ProlYIW0eFq1V1A8PSSy8y2LhipAExcm9oqzK06iMoTyRphhKgmD0GsHpN7WNtOE1NT\/VFIQrqkjlWuyLrBARFliIiBuSpIj\/SQD2xj6uWXP5\/7ODThC7hWWRAmQZIYsdFrWnbB\/H+IHLKEZBVFWm0ap0CeUG45ypvHQgT2xsP7OuC\/smWatUlWI1VCADoAGzAkEaVkf5jUE2GOeTvBWKrIPxdAKlKlSCqYAB0xpX71x3KgAdJAHlxSM\/4D6ioeGBjnI0qTBGgid2F5sB64NrZAOoqsSrvfTuEQklVA6EKZO4m3rgfP0UDco0yokjsNgJ3O4kdSL3JxzyVM6I9TpAtJgpNMBiCAJXT2AMjVMzuMTq1XLGlPIgDInNCkbQ4EC03npN8GcN4dNW5lRzNfYEgETuCSdMjvPbHs7TId1sTIDEALeTY\/h30zsoHaMSqaX2Ol7XKKX1PfDNFqmZpqzc0sNTNIH2bm5m+0e8YzX9oPD6jZjM0kpmqwrUSfDDMI\/Zx2v1w64FmVXN0aVtWl3MGSogqqyLMSTuBsBgL4tFVP2ytSqtTIq0SCjOjR4aU2BIAEamFiRtisG6Ob4l3P7ACZV6eRVKtN6bK7SrDSfK3Q3vE+tsZ8VxTNNoJgCwO4kgg26gkY0mbzLGgS\/2reKQTULHuBcMDYWHphLU4nUpCESioIEiWm21jUk7\/AJ4aNuLpHG3dfUA+IaYVKagkwWA9QFTSfmI+uEGH3H3LU6TtEksbT1Cxv6AYQYMHgpDgtoHmX3H64PzKzDW6qZncXG3ofywFlPOn+Yfrh7l8t4usa6azpgM0GZN4i6wTJF\/TGfis0mWZTMDxEP7tQEX\/AAQYnvE\/PEct\/wC0CP8A6j\/pfHsjl21DUCsF7kGByb7TE++GuT+HKxqioFlJqXEmQ4aCIHrhZ4te4LDqSmtkBzBGHhKwQAAhUUqWUbsQbsZk44mRlFKraNJc3uAAwEgGQTckDcWvgRKDJNF6iU62lKYAqRcKFXUCs7RbG5y\/F6GY4ciGkKOYpVCGpogBLCFqQq\/dbeTswG8YC620vz1OjT1Iwab+vsFfCWYVss+TaApkzbUQd56lgbg3+UYUUeDBCWYyZjlJCk7bi5MdFv641fw\/w4NlzpSC1wbnUI6xBfvFlE4p\/YCTIBPQt09pX\/pT64pGOFYJ6tSlswmIXpR6R7DT6dl9hLYllnNJg4UEL51IgukiRsYjzDVcmMNs3lRT0kzfywNt52sux2k2PXFWboKVCpCtOzT6BiTtYnqZIn3wyeSex1Yq\/tI4AMzRFejeqg1AhWAbaQpO5Ij1lAPvHGB4X8TE0xSqsirTSFhTqqEtMMRbqZte8z1+nq37OfDNR6tNRqlV3EEFbMFEbAzID9SL5fifwFSq1HCNUSq7BlinKQQS430iCNViID+gGNfdGcUAmFZXViWsQYAMzYKQxtsZn72NBm+OArVDxrqroLU0GkgARIm6rEA9oMEkzl6i1ck4p55CyBVpU6lMAoomSTYEtoJAmGiD0Bx3L55cxqNPWwpiWJUwqzAM7BZ7+2GtNC00zQZbgY8elRNXUjKTUemQrrC6mF4gaVItYggbHEq\/Dmp1WaZBMAMwUCdiOaYFgY77YR5EMralJ5oUx2cgHb90HFlerUdQQTtUYibXaTgqclkDhFvKHfEuCRl\/FlzUSbMqrykAASHaYY7mTB6dYUUXL1EqM+rWgICGADEEM0SVEgkXB5h64WvnHdmSWJIO3WwEQPfA9JZBgEwNRgSQAJJgXiJwHqS4CoR8hpxrNvU002sq6hTFuWSZU9xMx2uOwwlz3EaVC3iw\/hsVBUkho8hA+6TETAtgRviOi1N0RKj1XIVFAENP3huQQQBESZERJw9+Gf7Ms1nWFbNtoEABbBmAEQSBA6TAZtwdJvhLyEyvAc22YzQqVucU+dUNqeq0TJCosjW34tMdcfVKfGFrinla7U1HiF6pTlFQJIpUm5jMmHnYqpB3k2Z3huWo0TlaLMpBtTpINbOBoMgAsFB81Rm1QtpBBxnxwelUNBEBU1akEC+lR57tclYj3JwHadDRS5fCNJxFRNz1n2\/iPcWwv8VR69dp+fYn1EHBfxLnyKopFFDUxDQIDeo6gAACOhJF4EraWWLqzKrECNVpiZieh2N7HC96K\/LkoqfYKocUppSq0wnnIMyLkEECdrRYWPvj2XyxMhYZmMBRJLE2NmkiJ39FJFjgbJZEFiWbSDbVEj5+no3a2IVK9Sg4NIsHprqJAMqDKzFyBczuBbvh9u7Ai1GgLK0Up5p3cDSq1DNhUCKCryCBabAna4+6cCfEtZDlq7qCabCiwBjYimbwOvre4wPmuJtXzBZlNStVOoQyrAUAARAGwJvvi2nkUq0a2pPJUYaGZiSadI1JtAVQCVjoYicTacext\/ZZF2b\/APZiY\/8AeYv1GlzvtNh9cKTw8NUSnYl7sWixLNMdgApP+2GgfVl2XwwirVMqrG5AUKdRHZzbbFGWyJdHYFEaHpDxaqrBnnuQIsTHcz2OH02lBnNK1SXqKfiMTSVwIUuwHpygAfQYzeNLx\/8AwUjy+I20xtb5xjN4CVFIcF2VaHU+oxovh2tVNY06as+q5RU1ExadiRvv64QZKnqYe4vItf1xqfhfjb5LMCvS0ElNLBnTYsDaTc8vTuMZ8mZTmeWq0LE6\/eDTBEz2\/nhmvxzXpsKaU6AClqasy1CYW0mHiY9IwBnMx4j6+suCJE3VmXae5H+kYGzOUBqMxjSKtSOYTzGRZJOwO4G+FfIIk+J8S8RqlWrVAqtfw1QlG6WZrr+dwe+NB8MccZCHQuFdNFXSwGxJVlJXkaTBIPoLnGO4pRTUIdVGgAAipO5\/dwdwym9EcxBRlBBVrkNtH3gSQdwCCPWcW05JYNOO6mfa\/grjehXFUQo1FQJMr1QDqQTIBOzHthtU46wqiaApqQCEeASJi5PKtpIW0QSex+d\/C2d1hsvUeHo3SB\/iUyAEYE3tcEX3AtjS52uGRSWiosqbG+mwJk2tv6rtBOFnLudGjCMumhlxeiqToXkY+Iqn7uxO1iJg7keWNmxmWyTEqVKAKxchiTqgiNJB1REgnp0A3w3rcR5FLa42GmCvWTuCZJggC+o7SMc4e1PTU211WUK8KVCpbSIEqdYPMQJudhOIybbwdC27XF8ovocFcq\/hqHOmegB7lfbVtPXc4O4b8MMyCpSreFXI5qbDXRIsdJUkMGA+8pBBYzqjCb4fzdRKlTQ0IAQemomwmfYmdxG98P8AhXEgGEGR\/RH1ufYYeNcohrJwltfoVVKdMfYZukKPiNpJcg0qikW0OAFLA2COJINwYBx8++NP7MTTLVcmSFZmTQNUncMNO4B2tIM2VRj7LxTPKUE01emysWDEAQBI3BBG5+WPjHEviFqYejSCFarMArDUaQtBVwSRFurCdMWBl8JWyOXhGN+G62bpOadKnTYo0lajKF1QUEEuskatgegtgyrwziMLR8KGVTJ10yzBmJEy0dCBEW3nEIZKhRbGpFgx9bmB3nYXE42OS+KqyNrFGnK6Av2jTpVPCCE6bgwxnufbBVPkDtGXzFPiMQMuiMXLBgylhKqukanNpWb9SelsKqXw\/nS0MrorwtQqySVLSQV1jVe4UnoMfROIfE1auS4RVF2YaiYk6rT7i3qcKpdmGpBBhrOSSQIFlUfimAYPr0Dpchj1D34d4PlMrrCqRIAFVgDUqMRJpr1YxBimCDqAiQSdtQyeYcprp+EAIDJPikEdTJCzAndhG4tjP\/BXD6zVqVSmoK0ho8Uxp0bMotvAA5ewnbH0vNV9KFgMKmNLHBj8xwFKJBo0yjLMnfxS5gAkyQTIBJ\/TGIy2Yr0cwrLSIrBnNT7Q6OZRCwq+a8mJkie+N5xB3qK2hiH3XsTBAnoZUkX2MYyVSh4oULPjhtQAHNIM6pY36WJgQdgcaVt0imnBOLlJ4M9nM69RiWRw+onVvBBg9ZMm1up742OU4zTpZQmmedyFddijBFDCTBsCF9JncHAnEeGRl2zBqDxndRFwJY6WkDfTclQABFwYwhocPFLQAaZ1ak5Tzaki5UkxIYXFpB+c4txs6Ma0oxvC+w0yWZaQI1BjFzBv69vQzYWwn+M6qkrS0RU0Fq9wUIHKHWeZdfUfujeDjUZFaVDL1MxWvTVSZEgwN4nqWGkdDf8AFj5xxTNMCNfLWrsr1upRTZKdyPIkW7kztjp0JbXn6+xxfGuMpPYq8jOcVrsztUk8u59TYDtMYZ5SrUNG4cVAzKw5haARIBvY7nAnFaDU\/Kgm4vTQmQ5BJLA7jSbGME8HSqUQGmDNZV0qiwQ0fhFut\/XE5yUm2uBIppDWjVnL3uQ1\/wDmpg\/r+uHPBcwlGiz1qWulpNR5Kks7a306CJMgr2AIvPRHTQmiyFSkPBHMLaqZY3M7Tf0xw\/FLrlq9JEBXMEg3MrC9Ldj6RGFghJPKXuJPiF6bUgaSlKfinQrGWCwYBMmdu+Mzh1xCpOXQdm\/9WEuHXI8eCdIjrPywQpBM7CfvXPTAgw1yjpMPJBO4iYA6kg9eh7YVhYXw3MaapBEyx+u4\/KR88XNTVmqBNfiCsSSArWM9DH698UUcyC1iBbeZuLzEWsD+WCQlN92BkyYaOpPQ92OJSlTEugXN8MdyCEcwIJhBJk9jg1KOi2hidFOZEwVmfIdrrif920jEgm0DmP8APHOJ5ZFotC+UCN+6j9MCOp1IKkmPeA0GqRUnRVoKWVb6nB81I7SpvckRrmDNttmM4jZcZhVcUmUnXEAwLwpHmQKZMEe8Rj5Pw3O6QKiMZ06SD06g\/I41Pw5xVabMpXWlWWRSbpUAIdBII0t5gO4iL3tJ7uSmnPbK1yafK1VamroxqKxLC2rUdlJBblYyDqFwT9DeA+FQTw6qJLRrIEN6ER94CSRsYvc4wlEqzgoEI1EqCwVWWQWQW028t4HKYi2NZV43Z6FSCSQGcJDCNwYMfiuBJ67g4WEXZ06upGuAXiGYFRyROk2G8xsbkk8zW3sBiWVq6OYyQJNuvt\/mMD2BxfUyGlA34pIK3EARb9Bivh2dSm7K6ghgVM+X1GxMqLfI7zahzK5PgV5rPVVSo1RlIrAltQsw8psOgEgHsIm0FFkKCtmKQcrRpqpBemGLONRJZlduVoKiLWUb43lT4cGcIXLtyUgGcE2epGrSG7CxbUDMqJsRjFccyBWo7lgx1AyAbCw6AggKRcEi4vM4SWMMutk3fAZwillFzAvqhTBdWaWblXbaBP8AzY0VL4OzAUE0\/wA19T37EYwmT4dUkOUYSQ11bbp0\/CMapc20RJ+v7zfywzYmpCMUtrss\/u9suy+KqDUD57iwpztsf++AM5q1HQFK6iBYEKCW077xKiCL9R2sSpJWVZyRYLMzopnuOmIvkatRzpRhAsDuDG8e4\/2wsroOlGEu9M0VHj9VGDJKSdMJEETBv0A3sT7qcaD4b41q1UmuplltF92HqT5u8zO+PnSZs5fVTZjBMrYyrH0IFi3W0ahfrjT8H4ytMAimwZhJ1RN+Zl2N5G403iZN8CLbyPLak4pW\/M0uZzBm35fn9RceowHmqrCAlMaqjgSIBLEFvOY0zEzMzIHTEMpmvEvEEEhh2IO1vkw98F\/EHF8rRpGix8SswslMiUaQyksbIQ0ETfaAcVSb4OfCfUYXideumYV9WqWLBGUAax5x1Hv7zAJMD086M1mKjLAqqASF0gSCSyqZIDsAAsTqPaDNXxPUJpoy1A2sEsSx1NBjTpidNzvYXEC2AMtxVKVCuVU63jUbASZRKd+sAsT21\/hwrjTplZTThaVGs\/tC42p00qIQ0csFclRKlmvl6fXlVdNRhHRZ2x81WhWeqpdHYlgx1WLQdRme\/cH88G16rhBl6QLqnPUKrqLvIlrA8sx8kS4x2hQrrXpux5JkmRMlSbg367DbGlKkcney\/P5FvIcu9UBnIIrFQAXYgRJ+7F8Qo5UqEHgMu5INZiFvEesgA9r++H9TOUVQvVrog6A6mY+wQEn9MZqvx1nGqkqaTMa3AaAbnSNh8zjlqbXH6gTk80cp5RlosjMdRkggHYxb39fywsz2U0UwoliTMQbD6C\/8MercYqt1pR6H\/viGWzHiCqXrLTKIzAGOcgqNKz946if9BxWG9ZwapC\/MN9npMghgY+s3+e2F2GOdZStmMgwQQIO5BBF9oBmb4XYqr7lI8HMTVoxOiRqGoEiRIBgkdQDBj3g4Ny+Q1loVoVSxuJVVjUTAm0jpghsBD+v8P0wRUyTIupltb7w6+gM4GeJMbTgzMZyoylWFrdD8sK7CUCuVPKSvsfTBZ4q7IUeCCN+u4PS3TAFbf5D9BiuMZxT5BSNBTzFNqa06alGQVHcmIbSoIA63gj5jFNHMwQZtMkEkQRERF+gj2wop1CNsX+Iesgx8sPFpYfANrvBteE8Xo2JNwAIYAQIPXvJ39+t8V5HjYo13ZTAXVokBhYyDaI2mRbpBBtlAxAgj54tSsCIO\/wAoOGhGKeGUnJuOVR9M4Fmi2lfE01KhLGbqQN3AnS5nSi6TMIxnFHFz4ZZEem5ttAK7GDJmbyR7jGT4XkHam7owlYIBiSZk3Ntr\/TbHMtmkq1B4rMNZUM4AkSQJYt03Ykz5cCbt0HT6eqzScMzXg06hFaqjERpDFdYPmkyBv098BcQqhW0U9g2okObSBKqbGbQTPf5F5LhlJ4o08wG0Oy6yurk31k69JLElQI2WTsZa534XSmEDuEBkBwJkCDt4ljB+cYmo\/l\/sOtSDdyWBZV+JHdgCq3gWEATa1+39d2dBZ2G1\/ozzhb\/caKdSVdbKCVDJYlVLCeeQCQBN4JG+B6nxZpJ001IJ8x1A7F9g3QkjDqEm\/MTUnprwpoYtWZTT0btI7f8ADQ9PQYtXM1EQiF09VJa97TIi04p4XmjmPDEim6EwQIjdDcnYIh6Yatw5jSDPX1alQsoCjzDWF7nY9dx7Y2yRoakFSaszuYrIzEKgkydRgrtoEqe6qBfsLbYIy2a8OV5VIKwGbdQAAZCxvI779pw7znAssDpGYcVGEHw0SAt9wWPc+0+oOM7x\/JpSRRTetUY6z9po1W5hLLuJJt6C+JKLLvUgl0jNuOMqM9OpBeAxWxEWidwZaxF5IvBgJuJcap8rKugydSg35t7EECDLAm8k2thJTzVWoWKaiERiIkAAreIi8E+pvhMtG0yZ7Ayfpjo0m6ZyalWrHL8RJDEmFkGAd2jTPqd7+piNsCZjnWW0hgZED6g9SNr4BlpEggAzfuMW+Pc\/7frab4Nx3OTHak4KKQ5+DPigZXMGoya9aNTsdMamQySZsNPpvviv4m+KPGZvDXSpIu0FiRaRG354zFSr+GR7nHKNTS0kBomx27YjLqyyaiglKfigu9VQ07Mbn1xKjUIFO0wGG3cneN8MuEfCtbNUnr0\/DVFcqQzEQYDWsbXGAtKstKDAFJvEt18R\/aToKf0MBjEM2xlQaapzDyqyz\/zYBIlj898XVNEgp3Hf+OGXBjSTxmqXJputPfSakqVBA3Eat7bYwGIjjmDK1eVKwLRpjYDqPW8XPbAeGCdGHPDOK+E7GBpqU\/CcGfI0B9P71rG++EuO4BgvMMpUR5tTSYAntYbbfmcUMdtvkMQXEcYxNjfEceOOYJjs4LzFSmQuhWVoGolpkxc7CL367+mA8dOMYlrPc4uoMe5vP6YHxanT54A0W7QxFbSSJIMFZnzL637YqrCVEFbTMja\/S22LKm4\/yJ+mB28jf1944z7Dt4aPAtsAreoQf\/suO6n\/AAD\/AO0v8sC0\/wCOC13P+Y\/rgE6KataTJRR6BYxaudb33\/MQfyxRmPNj1LcYfc1wK4oY5DLNVLQfLBIM9Zj6XxTTrsCDoU770x+unFmR8x91\/jimntgN3ybagnMZ7lAFJRGx0j9Csd\/riiqzXQ+HMyCoU\/mn9fXFeZ2GKKnmHywoyihseItT1LTcrqgNuCLXidj0n0GAalXeOx\/hiXG\/8TAg6+2Hi+kaS\/yFes9ziasOpP8AQ\/nirHMAW2dnHseOOYwBpkuK1qaeElUohYsYYgGwHT0GAC1gPfFWJYBgiusASpFu4\/liqSbfPF2e3HsMWcK3f\/IcZGYG8dNsQx7HsEx\/\/9k=\" alt=\"Cuando el pasado se hace futuro: la f\u00edsica en el siglo XXI | OpenMind\" \/><img decoding=\"async\" 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\" alt=\"6 nuevos conceptos tecnol\u00f3gicos que necesitas saber para comprender el  futuro - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Los nuevos inventos hacen que el Pasado se convierta en Futuro<\/p>\n<p style=\"text-align: justify;\">Acordaos de que hace menos de un siglo no exist\u00edan televisores, tel\u00e9fonos m\u00f3viles, faxes, ni aceleradores de part\u00edculas. En los \u00faltimos cien a\u00f1os hemos avanzado de una manera que ser\u00eda el asombro de nuestros antepasados. De la misma manera pero mucho m\u00e1s acelerada, ser\u00e1n las d\u00e9cadas venideras y,\u00a0<a id=\"_GPLITA_14\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0dentro de los pr\u00f3ximos cien a\u00f1os (a finales del presente siglo), si lo pudi\u00e9ramos ver, quedar\u00edamos tan asombrados como lo estar\u00edan nuestros bisabuelos si pudieran abrir los ojos y ver el mundo actual.<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 maravillas tendremos dentro de 200 a\u00f1os? \u00bfQu\u00e9 adelantos cient\u00edficos se habr\u00e1n alcanzado? \u00bfSabremos m\u00e1s sobre el origen de la vida? \u00bfQu\u00e9 estadio de saber habr\u00e1 alcanzado la F\u00edsica, y, si\u00a0<a id=\"_GPLITA_15\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0entonces hemos verificado la Teor\u00eda de cuerdas, qu\u00e9 nuevas teor\u00edas estar\u00e1n en boga? \u00bfHabremos convertido Marte en una segunda Tierra (terra-formarla) al proporcionarle una atm\u00f3sfera y un escudo magn\u00e9tico?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Ser\u00eda posible cultivar alimentos en Marte? | Actualidad | Investigaci\u00f3n y  Ciencia\" \/><img decoding=\"async\" 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o0h4HawJ9KJg5hHlSd7Ej5h3Fqd\/kL6Cof2YX\/AAfED6TpB3swPbkaJi8BxBued7zy9eorYvwyfkeCNmi7XJ2t\/DVp0ZTDAEdf3ofs88IzTMjkOBaoDPBFtgfcmK0+T+zmWQAOhd97lVExtET9aNiYIP4VntY\/z96r4L3KlQGBHhHPa4957UZ1KfKJVkFnMNVkYWBhKp3IWSTPivuCYHvVHLZUIxOGmknezGdO2\/78zTnMyvKPYde1vPzqpiYmIEaSJ5GBIWAdz\/aqzbaIVnoLw\/F1ky2nTAOkBZkb9be16DnMHCDnUHJ3nQhmb7z6elV1bSSrR8qkaT1B0gDaYuI61DGxcSfDMR\/OVHLCuODP53IYq2KYri8OpwdLQZDLhh4kGLyYgRSPOZd7DS6rEAMDMC1hAG\/Qc96fpnyoOgkA7lLE+4oGfZMSA0sw2YsTBPoKE0lxg9ZzXrM9h4A2ueW0e9M8vkuwHnf8qsDJKi6ixgdwTEwTEUTBwVPjDnl3I6GJA09xT5Qm1oHhcO03ZgRzEQInoItV1MthwSWUDeNo7R0qjsbmeo1em4Fe4OeVSYQGdz\/c1G1Xgu4OyYfJpJ2i47RQ2DgHQWPK0Hf1q0mcwnjUume\/7V6+gDw4gIEGC0W6WInpUcvPKBuEvBczmPiFwiyLrYr\/ANTCRiN\/EBpBO3WlvF8+74hDaNSM6EoipqhoJOkX251qxhgklkexlSAZjqdLCD6mqWPgZY3VH22bCkses6vDeuqNVJ5SFaTM\/kMTEdtKIz9lEwOvYedPMPheZWSMu4G7NpOpovAXcD0vG96QZh9LtoBQ6ukaV5AAbdac4OexvhXxTmcfUjqAodoIJAI6\/inpVbdVjGAp4Ki4gViNmBupkQeYK8qccO4\/oMKTAOqDeI\/p9PS3ekyfagqI0Mzf1a9zLEsQQb3A3Py96v5f7ZY6\/LgmOhaL+iyKSstYa\/6ZqX6bPG+1mEmEzZhdQcAKipOstZxDEKABczANuZr5+rpjPjHCRgihsRVJuqBgApN5N4F\/eu4zns1nCrYpsurSs2XVE\/8AiKpjK4oXQcXSgnwgwLnVcCJve9CFMr\/QKsdAsuWYwst2i4858vrQ\/i70bD4etjrMjmCB+QmrGFwtDsQY3sfTnVHqSheWHyvEXQMqlTqG4YGJCsCYNjBjbe3Kp5LPZhACmIEVzDGx0EWkqQb3iwJt5Gj5bhjj5EVo5gE79bfrT7hHCGcqHw9BJgHQQCTYCdpmRc1CtaV0hlOeWjLpiYz+MEuTYkksd2MjluWsOpPOiJhvPidp2K6THUwQbdJsbHavoh4Kqt92VOu5gkAADc2gdedc3AcEgEMo3BGtFEjlqLXPbvQWrTeNo6SxyYbDwCAIdvp27zyqxl8Bg0tiHTzJafKxn8qcY6IhMYTPGxUeEwfFBYXtcEQO9LMXNOG\/9llMW2gGR0BJj0qi0rpdC046yeuoPzKMS5uwBiehK1Wz+UA0lEAhhqtuDv8ASm+TZ2fSUDbQQ6ICfBPzG\/zRFvpThuK5bCY68s4eAYk8wDcazY+fOp\/Hc1wLiWsij7PcA+\/1GUWCSAwnwD\/KDP5edOc99nsTDAL4jhSLkAQZ5EkSDTbLcQy2KhnSmldShMXSfIq1tXPmfpS7jXGEEA5hyQsRoVvDzGpYB8j0POpWqplIhFHJ4OlNRxJ0lhcDZWYR9OVGfEw28Js2\/deW4rGZbMPp0hGs5YHxRBBESD3Fv708wuI4DoofUjrbVFyQBeO5mkelSeWF4HuDjvh7sGUmzTF+hHI1PF4kCR4t4noJViPL5az+PxbDwk1B9akgaSvfvtABqlwxhiOGQodH3cqTE+HTaO\/lWUeiV9Gxw8fXsdu\/6TWffiJxMfSrWDEA2kBWUMAfexqlgcWOsLpEy5gSJH3hA2ieY9qe4yNjJpXBfxASRCkes1SdOk8pEqSXbJYHEMSI0liObCAZG4AtPXlaqWc+0RGtCgHKSY8LBlnfqAPerGMcf77DwmVVLLcE3EmAYtyH51Yyn2bwnX73FxRqA1FUABADMIMc5Vue4p1Lz\/XBOsPnORZnOMlwQMNdSrJjxDwaQAGjkLbfvWlynD8XEUOiHSdvFH0pThcSy+ECMLLKzyPG5kFQbGD\/AJTHmTG9dmOP47MWDlJ5KLWsOfQCi0kBLJm\/hwTrRmKKSArCASIuxAFjPryijYuTLLqBUGLhVax6CeftzqeA+pvDqj+k6QJ6iT+tEfLudxHYEdecSDU3qZ56PRFb5NtUEsV3kyL8gIHnvXYuQDkPBDFpM2jrAG3bl+rTI5ISwZyo6rH1U\/nNHzfCkLSmOCP6isGY28E\/ruKGaa7MJcxkSbh7DrvyG\/XvXDhx\/qkjlG8\/l5xTBMmAxhyex585E32FTKkDdb+Z\/IEHalzXQNqZTw+GMPnw9RmLEkix5en0I5VJMsvJDM3A5WNiIpjl0cfKdN7ySpP0vXBiXILtM7w0HuCf0rOnnkVzIDLoiQWDj1ud+otU3zik6YnzE9OdDzuFFyznzM1TWDaQO8n9KK5JUsdFnFyuAbsmH7Cfaq+Jw3A0nSljyAJHsK4Jp5D1B263q3l8fqbRO1v90xHelq6ziWDaZ\/4FQ3ygDsL+9WEyYMQjHvBNaAwblR6b+dTTAYmRfsfCee5237Vvkt9jKEZ5+HMR+L0MT7+VDTg0SIYne5j0gCa0+XQiBz2JB\/IaZ+tEOHBPzX56hJ86z1aQduBHgfZ8mQE9WJA\/OR7Uzy3AAggc4kqSNuW19zzpgjwLCPX9KuYeEzEeIkbnYQOfWPPakerXrMkyrgZVVUAEqQZmTfpZrRTXNYSJoZp0ttEOC0HfmDOzA8qU5\/QWJUNfdmtFrxFib9TH0phwvOLobDddSX0aQCwJIsPK\/IesmNHe5lMPGEV8PLgEFVURzi57nvTHLO63BX\/aP1FQwMmTq0sIEnfcdQNztymiPlMRFDMjwYIIhhfqQTBr0JtM5nNIg2BqJYsSTzk1B8mG\/DPnR8LNJE69t9o3ie1MsEJCszCGmO8dqorx6I5z4IG4dJnSkjqJqhxDgoc6tIBFvAI9TW2VcLrXMqcv0rOn4DakfO83wPEZAoYqRaYG0kxqgn60sxOEZhBJAe0G0kA7soOx5\/8AJr6yMorCSABzJ\/Os6c1h6XZw8rqAQLIH9LsZHsQN+db5Jlf0ikzbf8sw+EjtqR0d58IGlg5WNI+WY0gG4nfei8N4JlkxFZxjDV4QGZSswW3ZJGxtPPnWuzeey2IqImlMRpAGoLqOgFgIO1yJPQ1h8xxYs6XuuIwuwMDD1KTtcXFctWqp7cpHSk1P9Lkc5r7M4bglHEG+gsGAidgf3pRxH7PsiasIDUD8x8O1+U3sKZfENuxVRysCTaelCzGdRSpLswIQhRA+d0BJJ7T70sbm+WG1GMpCx0xmcwhVQywIJgf1A8r1teEZ\/FRFGo7tEybSYHpt7UtyOYwcSGXCOkErBZdwYBKqBIIEya8439odBUqgKwflO0FIgjaxa3OBeuiKldvk5dSXXSM99pc5i4ebfEJZtenTckgaACBGw1Tbz61SyPF2urAi4O5ixkfVia84rx1mxDp+VXEW3UC873J786s8JzAxDoOEthMlRJJ8r\/WmtRywTpuuC62eQ4in5QJ5+gMHbYHfnUviy11dlHSrGayWEV+RZHIFxG0beYqmcnlhaCO33hEdoJmuetSOkOtGl2WMMFph1j\/VfbvtehiUkLiFmiB41vvMgDbbvvVLK47KsMWaeR5b25j0muLs1ghB8x9IO9JtS4PRU8FnDxBHjVEPMm95uRbyPrUhnlXmDykKCD+UecVRbBafG5GxjWTIm1hIAgVS4xxRVT7tLv8AicHwhd7LFmMTEc\/KnnT3PCJ3SlcjfNcTCKH1IARYyrEnYjQpJI\/fzpe\/HxPhQcrwJ67T9KyzPN5JJ+ve9WMFZiN9usmekV1x+NErNcnHWq\/DV5PjgjxIhnYwJHaJpzkM1rgzAPJdP72rF4GEJiTPYC\/rN6fcNJVpUnpHKPemrT0WsYIVdfZocfhZIlXYneGj8xy96RZjh2ljqaPUD+Xrb8MxAQAxEtyi\/aO9vWqX2h4KqKzousWJuSRJgGDykj+XrhvRUvMPKKxqZ4fZlMLirAxpLD3tXpzSk\/KUkEEnSYBHS9+9t6kuZizYYj1nzj1o2FmMImCuntFvyqXHeCxcy2KdI0uDH+UKT2mL87167uCZJFp63iw2r1cVACFVPMC596G+ZUbP7i3sTQWfA4TIJnUE6jDW31SQecDmPLptU0zAZQwY+to96kub8UAjzAAmYm\/83oeOIuADzNtutZufoKYXDxmiRccyJI8pvJoJ4q6\/gJNwCIAHLf8ASqWLilzZ2HsfrP6VJMsLXJO8xy8gSaaYl8mz9BW4o4UCQTA37Em9jaIG+wqC8UbSyjwsTuoE33AaJW3IRO3OvWy4hrTeD4bz5b1UOVxN0Qje82A25evpVJmV2sDJ\/Y04VihmVIBLt4hYSY0xrab+Edye9R4jxMoz\/d6kZiZlipAuNJCkX2FxNhM3JVnKPbxgEGZBgz1kbVHHcJZWB6mJPlJ2500qd3eQtml4Xx91wtBguh8EGAoad103t+dW8PCfWruqoFAcM6lCTs4Qc+sCNuVY4ZzEckyrGAo1T4QOQAsOvnfeoO2YJHOLgDa\/YwN71nCz9GzPRv3+1KDwrh6z1DWjvCkfXneDIF7H44i4aujIWYNIt4DEyWcASvTma+a\/d45JbVLE\/mZIt3NGOXJ06l0HnaZmTseXlReccMTZOejQZr7S4rDSGdp36C5t4T5du3VPnuLY7KV0kKTeZnpb3qIwNIjXb+kBDtF\/CTE96FnMGQCGtygbHueUdO9TSWeRm2lwJ8bH8aFhYGe+5mSL9N+lCwkw\/vEUAlblmHVo9oj6mmmY4SXIJBKiwM3PcqNj2FWcnw5E31bQAFv7lgeVUdSkTw2yip1lWQgadwSREl1AHe4oGZwGZQFVmxECLYkgQSYg+nvTbMcLBM\/JIFgDuGJJBJi89OVWctl0Vi4ClmIkmRFuV7AR9aDtSuAKWUeB4eMC4Y6AbiwPpe8XqnxvL4rSJxHAjxTIubjQL861DY1o1AD3m30FL8DEZ0UiDIklfrytSTqvLeAtcYRmcLg+MxU6Ij+ogT1nmOQrTcF4Z9yutzLC0ibiLdp\/arGE8TK29x3pnktTg30qOW1jQvUquH0NMqeRWiO7FVVmky2rr6beVPsvwrDVYxCobmOnaovhsAQsQBuOQrKcaYnEs+wAPnJPXvTxWmvMktT5H08C3CzxKwqAHmYN+mxq9g5fEcSB+lTymR2\/Ib9q02Qyj4Y8aMsiRIieZ869B6ek3tSI\/Nqd5MJmM\/oDmG1LKkTYHlNZoMxvMlib+oJPufpTX7XsRm8cCQNSyOVlSLUqw3jQZsCfSDP60i0lptpFq1N6RNLmfb8hV3KJfV6f39KpYKGY702yuogJymR5kCfOYHtVE+CVJl\/JYcEW37XI58q0GTw99trGQJE7mTvyjtz3pRksP8Nuo3tymR\/LVqMhw1An3j4miCJO4vy3Emo6jESyEyzQJLSBYRefUHvTr4hXw9DHcAEgkETuLbWJHKKnnBhNhFlXppIiH3sAs7GBvufQ5nP8awsN1UsSYkoJLfKIELIEmImCbd6km28h24fAnw80FLo\/jKMyNbxLoJ1Mex7DlNXMLBRhIRh\/mvv5neqeT4hkRoc5PM\/eA+MHGUAuYZmjTJGqTsLb9KFh4wdm+ZVJJVNyEnwi3QRy9qTXmW8zwXlvpjfMYYgX+pv9ao4mAGNrnpc\/p\/Iq4yYYUAkPaep7m5sfSgvlUN0IMcjseoriVOWOQTBewUgWtblNFXUwKl1BHbfmdj\/LdagcQiS9yF5wCYmwJBm5nr2oyqSPCFJ3iVnefOd+lP3yFIh8KDaTPeYPobdaIMJxp1fLERqjUf6gNNrDodt69d20mWAHPT8s7kWjlex2qZso1NzMxB2E7bmBNaXyMsA8fClZXWdvxACx9DzNBhgp8JjaS0+o00N+IYZaAGPc7Dl039OdHTMqTAILHuCdrXsSIjn7VXKS9Nx9lHFKSAQzG8LeZMRfp3oWJgN\/8cDpMxvzMR57U1x0QFW0pqsPCxJEX2JsTYz\/AAGGMwOoEwbxeINjPQX35Vppef8AQYbEiKACNBBvYmw5Tvy\/amGEyqsNYi4KlQCOu5k\/SiZjA8ROlp6eEg32DefTrRG0RfSbQVfcdSxj61qvPA8zj0EmMh8WkkfWP4a8fGQeXS4\/a9dgYbFiEI0k2uSPDYAADnsPpVo5I6iNDNPOBG14mpU8DYyLS6TZf796lhZtwTEf3plh4IBKws8jPTyG9qG+TidTIJ67\/nWVIG19gsHGUbqQT2+oq3YiA7Anv\/IqkuWUQQwPa5+h5VaTKWLMR2GwB3\/CPoaOEucmSADKqTu1uvTe88rbVYzOIiKWZQFUXAvIkCL0NcVFDanXUNIJE21FgIOxkrHak32ixJTSjkkOgMSB4gSOUG9Ph00vBa4Qy4tgKuG76iBpYgARMC3leqfB20YQAa4F7fKDvz2qvxfMg4SyR+FYtf1B8UXvVE5tFUHSSxRrtBvMCO3OKba2sCZWTQpmgXE2UqY\/7SAYilGJxUphDQwBYKBvM\/iaeW8f9tLTmQNIjYYk3iQxkbG0VTfEPiAFgDAHb5T9aaYQlUOczx\/FfDxgzTIRVE7eLxfrS3H4sWdmKkkkbG1gB07T60uRG5SOR\/eh\/d9QZqq05Qrpm34R9oUR1cvoKncIz9drW\/vzoXFftdiYpDayzWhm85sojoOm9e11U3NHWtGTH5rW7M7Eu7m7EyY\/4t2AioZfKkriNaFBgmwtufawHVh0NdXVlbwQ1dNTjByGwOzCx8uTfoffnZtlGsGYGCfQi3iAja\/0rq6umUc7GyZ6BrEg23Mgnzjffrar+b4+mASHIZv6VF4tBvYHfpvvXV1T1JWULJns19qMfEdQjMgUyoW7TBU2uNibRz50TgpXUxfDZzJJbVz1ah4rTty6V1dXLrdFZJfHwrabyzEFgefL8veruDiEXiSdyNvSa6uqGpwuB0MmxCQAwj2k\/tRcNk2+YzsBBi3Mc97V5XVBseQ6ZlVN1NutzA9Img\/GKoBZrHYEiTI6D+Sa6uowsrkcr\/4\/gHUJJ5wOs8x5x7Uj4rxV2nQ7BQY52B8q8rq6I05T4FpiscZxBpC4jeHYAC0ek0VuP4tvGZEXIEiBYgRv3rq6ur45IlrLcfK+IsrERuNJNwYlQByrWZfiTso14eISRqXT4lYMPCQ6ghgd5HS\/Sva6oaunJSeynj5lgx1kqSeYIYdud\/ao4DIxMuxB3S6kmOsTftaurqmpR0JfyW8lnQAUKRogi5sAbgyLdb9TTLG4mhF9c25xsDf8uX711dUdRLIEURmh8oQ8rBuXSOddmHUqJRlAgkWvA2nTP\/MV1dQkOXgAMLDSXOIsDYXme3pNKE48wmDz5+W\/f6V7XVVSn2TpiTP5w6y2okEid7wZkT5n3qvms1q\/ETLA77BQQK6urqmVhHNTZ6MaZAkw0i\/K3Ki4r65J3uB07CurqFGA4jtqPiOwAPPbtXYjwR0iPPkfeK6uorwwV8SwE8\/z7+1V8QtNdXVpAf\/Z\" alt=\"Terraformaci\u00f3n de Marte. La gran odisea de la Ingenier\u00eda Planetaria |  Meteorolog\u00eda en Red\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La misi\u00f3n havoc a Venus para conquistar nuestro planeta vecino\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 La verdad es que, cient\u00edficamente hablando, no habr\u00eda problema alguno<\/p>\n<p style=\"text-align: justify;\">Dejando a un lado, a los primeros descubridores,\u00a0<a id=\"_GPLITA_18\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0Ptolomeo, Cop\u00e9rnico, Galileo, Kepler y otros muchos de tiempos pasados, tenemos que atender a lo siguiente:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda Especial de la Relatividad\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT2NRrGNQ-SbnELHn6f_bcSahKQ4f4WZ1EBZd5cASVdKafv5NQB8hrpLplJUuuzO6-dNT8&amp;usqp=CAU\" alt=\"F\u00cdSICA II 409A-15: Postulados de la relatividad especial y sus  consecuencias, Equivalencia entre la masa y la energ\u00eda y sus consecuencias  pr\u00e1cticas y Evoluci\u00f3n de la ciencia.\" \/><\/p>\n<p style=\"text-align: justify;\">La primera revoluci\u00f3n de la f\u00edsica se produjo en 1.905, cuando Albert\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0con su\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial nos ayudo en nuestra comprensi\u00f3n de las leyes que gobiernan el universo. Esa primera revoluci\u00f3n nos fue dada en dos pasos: 1905 la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0especial y en 1.915, diez a\u00f1os despu\u00e9s, la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general. Al final de su\u00a0<a id=\"_GPLITA_16\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>trabajo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0relativista,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0concluy\u00f3 que el espacio y el tiempo est\u00e1n distorsionados por la materia y la energ\u00eda, y que\u00a0<a id=\"_GPLITA_17\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0distorsi\u00f3n es la responsable de la gravedad que nos mantiene en la superficie de la Tierra, la misma que mantiene unidos los planetas del Sistema Solar girando alrededor del Sol y tambi\u00e9n la que hace posible la existencia de las galaxias. La Relatividad General de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, nos dice c\u00f3mo la materia determina la geometr\u00eda del Universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcShbxvTgfKevZro99tJ2NPAGiNdsbsu4PfjPw&amp;usqp=CAU\" alt=\"Revoluci\u00f3n relativista | Neetescuela\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRMa9BsbPQZxI5oWH3up_Uhf9Y-NkMECHe0oluX779z2ZLaRynyKUKYh2I4OUeLgRy3Nv0&amp;usqp=CAU\" alt=\"Calam\u00e9o - Trabajo De Fisica La Relatividad General (1)\" \/><\/p>\n<p style=\"text-align: justify;\"><em>Un universo que se curva sobre s\u00ed mismo en presencia de la materia<\/em><\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0nos dio un conjunto de ecuaciones a partir de los cuales se\u00a0<a id=\"_GPLITA_20\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0deducir la distorsi\u00f3n del tiempo y del espacio alrededor de objetos c\u00f3smicos que pueblan el universo y que crean esta distorsi\u00f3n en funci\u00f3n de su masa.\u00a0 Se han cumplido 100 a\u00f1os\u00a0<a id=\"_GPLITA_19\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>desde<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0entonces y miles de f\u00edsicos han tratado de extraer las predicciones encerradas en las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0(sin olvidar a Riemann) sobre la distorsi\u00f3n del espaciotiempo. Es decir,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0nos dijo que la materia, es la que determina la geometr\u00eda del Universo.<\/p>\n<p style=\"text-align: justify;\">Un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0es lo definitivo en distorsi\u00f3n espaciotemporal, seg\u00fan las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>: est\u00e1 hecho \u00fanica y exclusivamente a partir de dicha distorsi\u00f3n. Su enorme distorsi\u00f3n est\u00e1 causada por una inmensa cantidad de energ\u00eda compactada: energ\u00eda que reside no en la materia, sino en la propia distorsi\u00f3n. La distorsi\u00f3n genera m\u00e1s distorsi\u00f3n sin la ayuda de la materia.\u00a0<a id=\"_GPLITA_21\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>Esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0es la esencia del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">Si tuvi\u00e9ramos un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0del tama\u00f1o de la calabaza m\u00e1s grande del mundo, de unos 10 metros de circunferencia, entonces conociendo las leyes de la geometr\u00eda de Euclides se podr\u00eda esperar que su di\u00e1metro fuera de 10 m \/ \u03c0 = 3\u201914159\u2026, o aproximadamente 3 metros. Pero el di\u00e1metro del agujero es mucho mayor que 3 metros, quiz\u00e1 algo m\u00e1s pr\u00f3ximo a 300 metros. \u00bfC\u00f3mo puede ser esto? Muy simple: las leyes de Euclides fallan en espacios muy distorsionados.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/2.bp.blogspot.com\/-VqGtc8uHM7E\/TVbrgTuIzMI\/AAAAAAAAAEA\/dONHLrQmQ8M\/s1600\/MOSAICO.jpg\" target=\"_blank\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-VqGtc8uHM7E\/TVbrgTuIzMI\/AAAAAAAAAEA\/dONHLrQmQ8M\/s1600\/MOSAICO.jpg\" alt=\"\" width=\"635\" height=\"311\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">Como\u00a0podemos imaginar un\u00a0objeto pesado o masivo colocado en el centro de\u00a0una superficie el\u00e1stica, se ha hundido a consecuencia del peso y ha provocado una distorsi\u00f3n que cambia completamente la medida original del di\u00e1metro de esa circunferencia que, al ser hundida por el peso, se agranda en funci\u00f3n de \u00e9ste.<\/p>\n<p style=\"text-align: justify;\">Al espacio le ocurre igual.<\/p>\n<p style=\"text-align: justify;\">De la misma manera se\u00a0<a id=\"_GPLITA_23\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0considerar que el espacio tridimensional dentro y alrededor de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0est\u00e1 distorsionado dentro de un espacio plano de dimensi\u00f3n m\u00e1s alta (a menudo llamado hiperespacio), igual que la l\u00e1mina bidimensional est\u00e1 distorsionada como describo en la imagen anterior.<\/p>\n<p style=\"text-align: justify;\">Lo m\u00e1s intrigante de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0es que, si caemos en uno, no tendremos manera alguna de salir o enviar se\u00f1ales a los que est\u00e1n fuera esper\u00e1ndonos. Pensemos que la masa de la Tierra que es de 5\u2019974X10<sup>24<\/sup>\u00a0Kg\u00a0 (densidad de 5\u201952 gramos por cm<sup>3<\/sup>), requiere una\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('velocidad de escape',event); return false;\">velocidad de escape<\/a><\/a>\u00a0de 11\u201918 Km\/s, \u00bfcu\u00e1l no ser\u00e1 la masa y densidad de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0si pensamos que ni la luz que viaja a 299.792\u2019458 Km\/s\u00a0<a id=\"_GPLITA_24\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0escapar de su fuerza de gravedad?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgWFhYZGRgaHBwYGhwZHBwaGBoYGRgaGhgaGhwcIS4lHB4rIRgYJjgmKy8xNTU1GiQ7QDs0Py40NTEBDAwMEA8QHhISHzQrJSs0NDQ0NDE0NjQ0NDQ0NDQ0NDQ0NDE0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NP\/AABEIAKoBKQMBIgACEQEDEQH\/xAAcAAACAwEBAQEAAAAAAAAAAAADBAECBQAGBwj\/xAA8EAACAQIEBAMGBAUEAQUAAAABAgADEQQSITEFQVFhInGBBhMUMpGhUrHB8AdCYtHhFXKC8RYjQ1OSov\/EABoBAAMBAQEBAAAAAAAAAAAAAAABAgMEBQb\/xAAmEQACAgICAQQCAwEAAAAAAAAAAQIRAyESMUEEEyJRMoFhkaFx\/9oADAMBAAIRAxEAPwD5B7wyMxjAoCd7oSqYhYtIjgpCSEWPiFidjLBYzlHSSMO3SHAXIWUQqqYymFvCe7AmixsXNCwEMqEwyoCNAT6SUvyEcYkuQJUMMveF9w0hqMviTyIUAcryjVtdBNPAVUAswBiVdlDXA0k8n4Q2kVSoYT4i+mkp7wHYW8pULrKjJkuizPIepJWkW2gzSJml\/RAzwuuA4LDS89HjeKUylsoB5WFp5mjTtGkwrPpvJ9rlvyTKm7KJi0J5estiMau1h6QFXA5TrBfDDrKcWxqkdnBlHeX+HtzlDhmY2EmUWkWmrFybxmjTY6CGbhrp8wt5i0NSXICZnxb2WpICGCb7yr180owzE3gchvK0kLbIqgRcm0YqoRBBJEv4KQuUlwgl6iwJJmTWzSy5e20EzyplTExkkyC0q0rFYFy8c9+Jn2nRDs13yHaV92stRScyG8tUS7IRFjDpTy35wZpg9pRqYHeaJrwTTfZCsvIQqYg7CaHB+FLVJzNlUQ3FeGJRsyOGEr5KNmbacqZi5m5wNQmMB1vvLgqeUhyL4m3wHjFFKZV0BY8zfpytsZluc7kqukCiAco7g3sdpMKi215FO2uhnD4Gow0EvU4W55bRtuLFCMl+V\/p2gH4o5vlYgkWPLQ7jyieTJfRCh5FVwygG419PWL1EHIQy73YyarjlNU12xqMhHLacHl3IgGqL+7QeRLopY77PbeyPBaLrnrNYdP3+c1uP+zeF92XoEBgL8tfpPH4DiqKmUtaTi+OKFKo176TjyQzOfJS\/RqlGqaMtyb26aS9Gs6G6tr6zP+KN7\/pCpir8vtO5TbRg4IacOxuYN0I0hMM+sZrqCQbR1LtEtxToXo4Rn+WUWk6N5Tc4UuQ5g2UjW\/pLYaumcs4vMpzyRfQ04szTiXfQjaEFK6m45TSxOKQ\/Klv8xdHF9pvglKWmjOXFdGWlEb2I78vrK4ilzBE+htxnCLhcjUhnynUb3Ox\/xPCUUFQmwtrpIhKUpOMo00NtRSaehZcHdb31ir0SDa09JheDO20LU4U6gk206259pXHVi91XSZ5b4a\/KDq4OeooqFvmUH99owvCndDV9y+T8WUkW69x3goR6br\/o3m8ni1wvK0h8D0M9U3DkYeBh6wK+z7kFgRaN4ku0JZk\/J4+pQI3EGU7T0WIwLKbMt\/KLthL7KRMniXg2jlsxCkplM1nwkj4MSPaZfNDPwxvKvQa+0LghVdsqXY9hC+7qXILWI3B0MKjXkbbsz3oNKe4abBpuW6D6zmsDYuL9BF8bHToWw1N1W1mlcSpYBdY3iMWUOUXPnpBJXc7Ks0b1xjf7JS3br9Cw4W4F\/wDuWTCmOhK7bD0gHqMuhAJ9Znx\/krkjiirufpCHEKBfU3lamKWwOQX6Si4xQfkhxi\/IOTXghsYw2S8q2OYn5bS7Y1Cdj9I3hkysGKH1XSaxxuX47IlNLvRlNimPO0vh1z\/M9o1xLI7XzKDz0tFkwQOzD6iVGLjLaIbuPZFWko53i5w2bYTRThjFbyjYN118Utpy8EJpeRPD4YA6i8dRKf4IMU2GpvrCpXsLEDzjjCK7QOUvBpJg0Chsgsdo3heFI66CzX25W87wYoJ7nN7w5wL5beH6xTC4wkfN6zbHPG3SRhJTauzWbg6oRseVtpbiPCjTK57DNYix5TLxNUEfOSexiWIxDORmdjbQXJNo8kkpLiteSYwk+2bFPBMdFYDzNoXG1fAqZBdd2H6xDDWOrP4R05zsVxELoi\/XW8iWGLak3rwNOS+KGaNRSLFdTJWn4txaZdbHm1z9BM+rxMjnCUoxGscme64bwhsQ+Wmma2p1AAHcnQTZ4j7Nth1ztS05spDAX68x5zB9gPbNMOlRHHiYhgTsbC1jPVcZ\/iFQ+GcHV2UqFFiNdJ5mT1EnlqnR0rB8Lb2CTCoQhogg2Ba9rX9d4zS4Aat\/GL\/39J8\/wXtadA028N7ULe4JVv6TvKnhydwZz1X5I2+I+xFUr4HXyjr8br0aHuTh8zquS4Ph2sCRaZVD20exF79L7\/WUw\/tHUIdWylW5nW19DMeGfI6mropuMVcTytPC1jcFQMxJ07m8YbAVUFixudPKa9TFUx4S+u+lv7xLEcRLElWJt11JmiyZekhqMWBr4Csmlw4te41HXf1gqNZgjXpX5Fgp09RtAvxvEAeEgien4F7YrTw+RqS3AOa53vNlLPx6tkuKTPEVMpJ0teUyJ1\/f1g69VndjYBWYkAcr9JPwvb85ryl9F8V9gMJjEo38Zv0Tf6zvi2qMWXKv9TnX6RWnhkvYkDrz2g6iIDbl1nJtrs7tJ9FsbUOYAVM\/W2gEAjDNoDeSwXcTlv8AygSk2hNJjDkqbsD6wQrG+jSHdiLMwHnIAW2jA9dLfnHKW9ExjoYp49lvqTF2qljc3lTVANhaVGKPb0tDkw4oKrnoTN\/2Z9lMTjTmRQlG9jUfRbjQhBu58tBzIg\/YrgxxmJCMT7pBnq20OUGwQHkWOnlmPKfaWxKogRAqqgCqq2AVRoFUDYAQb1bOXP6hYnxW2eawP8K8IoBq1q7nmAVRb9gFLf8A6j9b+G+DYWSriKZ5ZXDD1DKftaaaY88xG6GKzA25C5kTnLHG02jlh6yU5U1Z8q9pP4aYigDUpt8QguWyraqoHMpc5\/8Aib9p4tVTkZ+i6OON9J8z\/ih7PIhGMoqFDtkrKNAHa5WoP9xBB75TuTMsXqJSlxl\/Z3wyRktHikCKobOw12BjS19LiqfI6zGUefeMkoFsLlup0H0tO+M2umNxXlGilUsCfAwUXN9IbB1qe7Us1+nL0mJ47aAHylqWJq0zmW45HTlNFmapozeK7N+qlLbMyA8ipsB0g04RTb5KyHtex+kxHxzsNWNhA+8B2B8+cv3o+Y3\/AIS8T8Oj0TcDcfLY+RiLcMqAm4P5zPSrVTVXdT2JnoMFxdcgJxDBwPEHS637Mus0j7M3W1+zOXuRV6f6EsVh6gVQVIsb9LiIeI7z0v8A5mjLkfDi+xYa37gHaCWvhauzBWPJvDr6xLGpfjJfslZJL8otf6Irw+iEDNVBJGw0I7TNxNCmTZLmb2J4KbXUK43uOUzKmFdD4RlP6R5E0q41\/pUGm7UrMlML0MMuCvqbwuXKL+GP8Lwr1icrogW2rnKLnYDQ3nN8Yr5GzcvAmuBy6ZW9BNLD8NcWYjKDzJEioKmfI7kFfDqdNOhGhEG1MaAuTuT4tAb6Wm0VGk6MZOT1Y9lpqdXO2w1ueUMqVXYIBkzbX0JHXWYtak11ZXBINxsdjztNrF8WxGKdPfOvgGUZVA0PW0ymskpJRSr7GlFRuT2UxOFqoLsga3Qgm3mI7juJ4b3aDD0nR7WctfXTWMYbDpZg1e1hYg8x0ifv6VJkcVEa5YFCpYqNrsug7ic2TFKNWv66Y4Si+jMXEWIuoAvzgqyG19Dfaxl6pLlitjbnlyi36RTE5kA0t0J\/TpGsUvy3RakuvI+4pqqZWLOfnBsAp7HnL\/Hf0p+\/WeffFka2gPjmjcF9saTJSopbXbra9vTnLvRF75yF5ZhYnyEu+JVLFEJBNg5FgSNwtxyvv9hFDidb7HnfU\/Wc+2dmgyEjYX7t\/aUdza+b6aD7RdnJ87\/sSMvU+gjFZdiOsqx7CDep3lM0EIIW7yucQZaReMLPqf8ACuqEw2JqADMXRfQKxH3YzUxPFiW3M8R\/D3igSo9BzZa4GU3\/APdW+Qf8gzL5lZt4nHjNbLa2hv1lraR5PqMb95trujXqcYJHlOp8WPeYnxg2Nt77wuG4ogOoH1MJRUlTIUXHcUbeG4y4YWv943x\/Fe9wGKDgaUy3\/JGVl+4E8\/R4uCTZVtt15xT2z4sEwvugfFWtcX2pqwYtbkCyqo62bpMvbinZpDnKaVVs8D7zvaXSoRs35xO8kNNLPUHFquDcantrLLi3BPiI84orkbGWWr1+8FJio1KPEEt41zEbiwAb1FiPvJatSc6IUvyBLD6mZhty0\/KShOug25m1vLWaLI6oXFdmjVwzHZs3a+v0MWZSNxbrcyqVtOR84d6hJ\/EOjfodxDkmKjsNiVDDOmZRyvb7g3h6TJckoxW5try3EXSogIOQX5q5OU9wRb85zuwucthcm2the2lzvKi0uyXG2adOsqMppF1YkeEMbHXYGPjiji6VVV2G4PhZSORsN55s1NP3a0doYvKgAAzCxOh1HO+vlym8cvhOjF4\/LVmilbDOfHnT0Bse5tqPMDzgWoZQSgDLe4YWtptcKSB5RariA9myDXcbDpbtqDreJt4WujFWHMEjbvD3V00mP2v0MYkOzFmBF7XsCB20kC66EW89JKcYa\/jRXHUAK1vQWPqIzSq0nYFGyte9rhG\/4k3UnyMFxe09h8lprQt78aadbW0+9panjgpBFx6317S9LAFyRdUy6kux3O1gFLfaJYqhkYq1rjmDcHuDzBBEhzlFjUYy0PVsQ4ZmD5mazNqGI9ekA+JO7G\/PTXXvfYRDOR8u8733UWbqN5LyFLGaCcSYW5BToBoD\/cwuN4ijUst2zXBsRt6xPDpTKjMxza3BGna1v7yjug0\/QzVZJKO2tkOEeWl0Is0pmjT2PKC06Tla\/k2TCOWbck5RYX\/lUdByAgC0Oy321grDpMTYJmsNLajoL27dIvUaWY7eVpUwEVBlSZJkRiOnTp0AJU9J6Kj7Q51ArasNA9r5v94Gt\/6hv0vrPOTo06JlFS7PVrWVh4SG\/wBpufpv9ZZHAuWQAf1NaeSM60dmfso9SeNpT1VVZ+Vr5R5tufJfqJ57GYp6jFnYsx3J7bADkB0i86JuzSMFHaOnTp0RR0m8idAC6tJVoO8sAYAFJ6S5qbC50g1538zIvHYwub+\/eGpVGsSQStwD2J6dNvKLCXVrXsbciBfXt3lWTQ21M2Dj5TzAPLkeh\/tANU1127deVpyPY23vofIbEWhTTy6nfl2\/zDkFFixsBewBtvuRqQP\/ALQbU3IuLkdu1\/8AMERJVyNAT31IggZUAkaXsN9Ppc8o5\/6DKBldHAsSvjVyObBiCp8vpB0KKsbEqu5LHNtpyG8hlsSt725rqD0385atEumy+G4g6WU2dfwvqB\/t5j0084ZmSofB4GP8jHQ2\/Cx0Plp2ihUWF+\/LraSmH8Qz5gp3Ki525AkD\/uNSl09oTiuxhsLyIII6XP1G28o+DNrgaabgjfryEvRx2VcrAut\/DcgELy5HXtcj840xVlzAllGmmhW+viF\/Due3fWWlGXRLco9mbUo2ubG17X133t5wV25frGqyG1gTlvexJAJ2vba\/eVp4QuL5gANydlPdjp6C5kuNFJ2C95oFyC99wPESeVxqfKM\/6ZW\/+FvoYSmyJ8l7\/j2bvlH8g77wfxKfgP1kjoz2FjqD5bSCbwtYnQHloJQr5TBGpS\/7MgpJtOYWgIERIhbzgekABToUp2nZIWFAp0vlllTS8YgU6EAE7KOsABzrQmUdZZAvO8B0BkgQhsORnZ+gEAKZJOTtL5Sedh5S6IeUABKktlPIQyoBv9pZUPIExMaQvl5XnZYUr1sJdQvO5P2jTFQOlub5vJdzDLRFiScvQbtYeW0qX5D7SWQruLXlKxOkQX1sNPzk1GP0C6+mn5StOiWP5yzORcct7eW0ABgX5H0HKWRbm2\/acmJZfl0vBgszcyx6bn6Sk1SonYXMRsZZnJsTuBYWsNB5ecKMBUUZipC\/1EA\/QmFocNd1LqyDopazESuMieUTsNiQhJIPTfQg7hgNwRcesnEYlTsR5fl+kz1VibAG+2kdSi5UI7Kqg3GgLX8xrGpfYOP0K4hSDa1tBoRrJwiNoy3H9WwHmToR2j1Kkou1i9v5mF\/KwnVHDkDNrsMxyqv6CKr2h3XZemqNsAX\/AAi4Qn+nmfLSRRZnfVC+QE5AcoFugGpHUDWIPV1tpobXB6cx1j1KvnIKtaouoOxbz\/qlxabVsl2loWrVM7ZjkXllVcoAHb9dTBZe4+8LisxYu2pbUmwBv5QWkUlsI9FffddZViDBsRp94R2S2l5zNUb2QLX2tLgrbfXyEr7wWtKAAwAs9McrekqKZ6wiIeRnMvaAFBTJ8\/OSoI0tL0qdzrIddTvChFSO0saWg0Mqqw71SVAsB+cKGB9yDLNhyeX5QbpbnC4bLrmv2tCmK0Q2F6ESBhT1EownEGGx6HaGFQ\/MwHckmAfDID89\/KLAQ11tYiKmgtBFZF2uZU1x+GC93fYH6GRK4\/YuQRq55aeQl6lNlAbODfkDt5wZtJQjYwSBsK9QuBfLp0FjB5OkcHuxyJPSVRCWBRWB8rWlrfZLFhTN+hjjYckXJGnfUwtTDVCczDXqTJXhtRhe+nXl9papNrsTTpMUdMu20BUNzpNqpwEhM5e+l7A6zOQ01\/lue8iTVji7XYgdToIbD0aqsGQFSNjtaPDEgfKB6WEB8ZrqLwV2DqitSgWN6j3Pa5MPTxCJshYjYkxN6l+UGzx2\/sWvoO+KJ2Nh0Gn5SorDncwLXgxeKqHdjq4rL8t7ecpUqhosiEm0O+FIlLk\/AtIBeEorfUMAR+9INhOEQzWo1ldbnfZh17iC92nWK4SsFbsdDNPw9Z0xnaMJRaejLwyBnGa4HO00sVh8OB4S0z0xBBlnxZPITkUqXR0ONu7F8QFB8JJgxGhU7D6SwqD8Ikp2VQBXl1qX0jPvFA2H0ne9ToINAgVNwNxDJVS1ss5ayn+USvvx0ElpDRVyp5S9roFC+ut5T4nsJucK4oiLqgJ7y4JN0TJ0rRjU6RH8pMNoDohjOO4kMxK6X5Rb\/UmkSVNoqLTVi74ZydFMj4J\/wmODiTGQ3ETC39DqP2K\/6dU6Q2FwLowaynsdpP8AqLHSXGMYDeHKXaCom9w6i73F6a3\/AKR+omTjOA5XN358ooeIkbGDONdjvLcpySTEljW0hxeGUxuSfWXWnRXW0z3rMN7wJxMlRl5DlHwjYXGUxsg+gMHU4mTtp5TKVwRrKqDyMvjIm0NVcYx3Jg\/jH2uYIg85CJfURqLT0S5X2PLj2ZSCSNJnkm8ZpkQzKhFxvNOFrsz5JdITCmSymMGmN7zvcE6gG3lE4lchY0ukr7k7xunRJMPiFc2XLYDnaJxDkjOO+puZDgjyjL4I2uNYBKfKOvAuSAX1vDDEHnO+GN7RlMCtrkyowk+hOUV2KF4JpFUWOkFeZSey0hnDUWdgqjWeh\/8AG6\/Q\/QzM9nq4R83Pl5z0v+uN1+8i5eAZ4lQZGsZVxaCqSqKB3MtmlQZIaIAh23lQZaQrCMCyGTaWpkXjFdV0tvDjasLp0LFJyEg6QopmSFtyipD2UWlm3nVMORG8Mhc2XeWx9B0sG+4tNlj+PKtGTn8uNmeFtICkyWaWo3vaZOkaK2QE5yGcnyjeISwEUdol9lNUChsM+VrmUKwTRqRNG1UxSsLG0BhuGPWa1Nb9+UyjUM+jewmMSmmY2uNr99zN8a9x0zm9ROWKDlFWzFq+w2JVc1vsR9556rRZGKupBE+60\/aKmQf2J8r9uXQ1SUtvy7xZMfBnL6T1WTJLjONHn1cQyuu20SV4TQ7SYyPQcRoYQn5TeCyEG0vh67DnG2Ica7zZKLWjJ8k9mdUdhzm3hOOKtEoUBbrbX6zLdAISmBeZSxqXZalXQXCVxe5E3MJiqeWzKL9fymOUWcKLEXA0HO2kMlVTIStjrV7FlQCzabA6Xvp0mPXoFTc7wqVLNvB4hwTe95EVTLosKgt3EHiMQMthAqYN1m\/OXGkTxVizLB2jDJBsk55RNUyEe20Y+JMWCQ2WKmOz0HBeDB\/EbW6megbgFIr832iXDfkWP03PUz6H0\/psfBaPEz5snJ7PJ8a4R7s6f4MzEoXnqPaD5PrPLJPI9djWPJSPV9JNzhsv7q0laUIkLTnEdQuuh2jeGytuben2gq\/KCpbyoyslo2cPSQiDxFFf7QNOWqbTK9mgvQqtTfMsjH4t6tryDLiarNPjwvRk8Ub5VsUFMiXotY3jjbDzi1TeKtFeRrEHMvp9pnNTtGaUh4h9izbQLCGeVMBCxWN4PGumxgpEpSaeiXFNbNYcccDSZeKrs5uTeQZIlSyN9kKEYvSBKhhVBjFPaTJRpRQCFQmVhkmsTORLi47wABjdOVrTRkIXu3WOUMQ4W3KKxujtM3sfQi5NzKHWMV94PkYxgyIZKebnANLpKiyWVZZRhLDeEMUhoEiDeEzSDtIgB\/\/Z\" alt=\"Importancia de la fuerza de gravedad desde un punto de vista cient\u00edfico \u25b7\u27a1\ufe0f  Postposmo | Postposmo\" \/><img decoding=\"async\" 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\" alt=\"C\u00famulo globular - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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ClqUCJm6QLjsYtaaXPkzar78CueUKWSkeWmjBRKjatQBvX3j0QUh6gNHoogF1MxBrfsXt12PvEwCQpXWta16XMempIAISQhdUlTF2oWLbF\/o8X4TALmlpSdRCStVQWSK8CwvFQdK5SyN4KRilAFlNuz329zX7wPOmJKyEApQ9EkuR70c3j0xIBoXD0JDE+20Q1Si8z6+okhj+ki7Ura7P77xQqY3zfnikGZXlE3ELKJaStTEsL0qYrGAU6wSAUJKi5ux0069OkCgnfZTMma1FZQADsgaQC1G2HLQd4fwQnTkSzqZRZks57OQH7mKcrwgWWVMSgXGt9KmPT3HzFyJClLLqGoWZmLMGGmgp9oPJWD8XKbLB5rhcOmdh0pUsKpqUkAhr0cwizudggU\/6dMw09etQvuzANxvFuI8NzBKE0JURup3D\/FKQhMs1DE\/1\/NolaXYU05GVIeHOV5VNnA+UhSmHq08doAwmBXMXolpK1VYJBJLVt2hnlGJny1NJKwpXp9LuelL9oGwS+wRUrSSkiog3ByXIjikgkKUTqKjrDfy9Tf4hhl8uoiWxpdG+X4VJFiCBRquX34o\/0hsjDqA3aCcsy8pCFE0WCQ3Qt9xGqxOXIEvUIlZeumraR89xuGoYzmJwZU7JJa7CNlmEq9QGBNfy8Z0ZnMkqUZZZwQaO4NCIeWxaSMliUGqT+doFkCX6vMf9J06f+WzvcQfj1lZdq7wpmJjZGLJylsyxdJ\/wf49o0R8WYhS0L8whSUgAjgWEZe24Nw1Y6hbRTVJTNanOFrWZj1Ne0Sm5+twdRBHBZoU5RnJkBXoSrWlqh2hdNnuXjPwRXmwvGY2ZMmFalqUtTuokkl6Gp6GLFyJkipYeYiwILpOx4qAfYQNgEkzEsCovYB39t40f+lXi5xVcqIAYNQBkhuwEHpC9sy\/+nJsfv\/SOxusb4SVKIC2SSHZw\/vHoXmPwZ82KQXGosCdIPZ9ywdgP62j2FxC0PoUUuCCxZxx\/aJT0lKEoJQX9bpqRqAGlR6M7bOeYpIYOLKpcbXt\/P1jYzC8sBXMTLdgtQB4vQ9IuzOX5c1ct3CVEdD1EDZcWWCagF2dnarRamUqZM0iqy9OYzafkaVeI88MoWZgEuZoUaAgtfrBXinIFYdZBWFE1JSx+ojPSpy5SykulaSx6EXtGvXn+FOG0qSpU0iqiTT2gzit9gnrkMQhPqjeeHPD5my1zEj9CXMYh\/U\/WNZlWZrlS9IUGUl6F77FrHpEsaLZviKbJQqQ+pB26wDk2ZKSVhMpKyoKYFILagxPL0DcQvx6tSieYIyTNV4aYmZLbUOQ\/0MTEPydBla0LeqT0LfaohhlGFmzpgEkHW5UNJPpF3fZuSYinMSrEecUpUSokpNAXuC2x6Qzxcidhk60nQmcl\/Tukm1LDp0gGCYDBKmzhKBdRU1KuYYYdBQvSbgtCrBzFiYFILLJoRSv8Q4ypcsLUZ4UaEBjXVt7PCfoeTTZUVqICXVwIcYrGrQNCnB4MZXKsyVLVqQWO0GZpipjvMdyHrvEJxcNfYNj5zvGfxmGXcAtzBWY4pJAKCaD1ORd2pyLfWPZN4pXhifSFIN0KDgxWU\/ZLa9HsPkqpstH+nqtL+YSdIS9A+oswFzS8ZDN8KJSzLCkrNlFNQ96He143eDzNS5qpmEQUFQIVLFQQbhuOkYvO06ZhJSL\/AKS7duY1yzPaQplS0lipTAXG5D7UZ6n4ijUxgrGSAlKFBaVagXAukvYwCY0RkWBf1ialt6QXFIrKCACRQu0RTDEMcBMZwA5UzfL062+sPsBnRlq1I9JuG2hBgVygJgmOSUDQRRluL8i4+IpM2wBcbO3v9YzeaUnD6BhZmJxepaXUxYl+e8ejM5N4mm4ZJCC2pn9rfePRm0y\/JfYhzGYkrVpAA1H42HFP5gOLZyQKbhwbNQ7EGoaIaiSSSX5vG6URm3QnDqCVag\/pANWFWD+zv7RNWIWpZmOSokuesCKIJLBugct81ht4exEpMzTODy1AhTXF2IPL\/wBIWuKjyq4Uowk2aFzAkqALqPD8wOEklr9oaDMpkgTJUqY8tdC24dx\/ERyrEplrC1JSttjaJTbG4j0nLZjatKmG8e0rSLFufr9o3WHxeIxsszBMlyUShZkpBaw0\/uPeMbi8YooEohICVEuAxJ6neF5J8G8tdBlAsC4q+\/HI2jiRHECsMEyApXoq9QADTkfzEiKpKawwmYmYpI1Ettf3jkjCExcvDECsSVAJKmLiGKFy1I1OQtwNLBmZnd7+0CKlQbgFy0umZL1ipBBb68Qm4PKJyZrGitwB\/WHPiPHzEIRKnadSEjSQQfSQ4DiM7rBSr0NpP6wbPYEbjqK94CxU1bjU9RQnjkciCD8uElzwpQCiwep4EC4hfqIFasPsInhcKuYvSlJJ6QfnmRTJEtClBtQcdev5xFpkx+yrK85mYVWuWplcVcc9ORzCnNcwM1RWTA63IJ2F3NanYGp9oGmEMGd\/Zo0SJb+CyXLUptLu8GY\/IJ0hKVTUFAUNSX3Bse0CysWqWClKyHNWJZQBo43D1EOsFgZ2K0f+RaH0kD1lIYVAo71LdIqavCap0TYKSqYQh+3AgrNclmSf\/Igh6gtFKpapMwhQUhQVYioEOs08UrnyUy5nqKAySbgcRLtKUhlvwRNCwG4687xBQ+sH4zCyk6fLmlQKQVHT+m4Y2erfPtFzhnensRjETFlQQJaaMhI1AUr+tTh7x6AhpIuAXNS9RRre\/wAx2JgAsSQS9HcV+I6tIDM7EPXuRTkUvFi8PpSCSHJI0\/uDbkbCv0MUUVXNIIwcsKVpUrTSh6wP9+YtSkaXcO4AD1tduPeEwCMMkEF1MQzBjWvO3MGz8CJavLStM1StOlSC4qHb\/tVm2LwvwyCVhIIBJAc0b3j6BkfgqViJepMyrO9B3EJJv0BjkT1pdIJHR7HeJLWCSoekjSw5O570f3hhneSHDkgl93+kLcJhytYTQOWcmg7xnpRlp0sSoqLmpJc9940YxSFy0ITKSlaf1L\/5cOLQjkSmLXNo0eU4TUoAVt0rENlZQzyjCJqtTOn1BLUUXDjpQk+0ezdXmKKggJHA+I02EyJejU1IS5hJAVpUWD1LP9IG3IVF7M4iWNYDPW0aTGScKJAXLKSspIUlQdnFx16xl8wKU\/pINS\/P+K\/QwLLxoSlTjUoj0km3NN4loFqAc9ZBIBbmKV4hRSEkuEkkDh7t8R6cti4P9oFmTKxaJY0yrPpkiYZiD6zcmI51n8yeAFlwNoDGCXMClS0FSQHIFWhdMPtFZjYnUiUzEKKQgk6QSQNg9\/lh8QMsfnEE4ZSBq1pKnHpYsx56jpFOKw65atK0lKqFjfkRojNlRDXfpGnyfxMJeHXJWkkuky1A6dBF2bcijxmEEKfUogtSjueDUN3i4YYhPqKU6kag7uWNEhrEsb8RfRUY4rzcXMWtOpdNRfZwCfq7QnKjDbKM7XIlzJaEglYvVw3b6vCYneEhuDnKsoTNlrmGYlGgOAo1PQQqUoh09Y8FtY7V\/N4iXN4CSZCWFTaoaxc0vWjF+SRs59ECI7AAdhcKiZ\/th\/NUsJQAUhJB2c\/pLt0qbQJipWhRlkAKSSFEF62bijG3MUIWRakFIxASvWGW1tQLG1xX7wo6XyEpSZflrKirW40AM3V9xs0CCLZs0rXqLAk8U+OImpEvy0kKJW5CksGAoxFXO78UhegK5caTw\/jJqVBKJikv1jOgfEMcuxWhQVxE7s4VmfJs\/EWSzpaEzJinKhqBLF\/Y3hDkM6UiY00Og7i6TzDPPvEExaEy5gIKUhgdgQCPkERmStzyea1jNX2VqfBusxyBAUmZhllaVfIP4YLy3BmWoBbP3B+0I\/C2bCUtImVQ4cP7xts0mmapMyXLSQo\/qRV+AeD94nSTX6Vn2aBGbJTK0gbRg87xLkmG65iQDLWFJmamuGA6jmFPifLFyW1KBCg4IrSBtv2PiMriJ4KgVBxRwmjju1D1aFylAmpYe9BBGIHUflLbQvmGjv7QyDkxUTkYYzCyEklqAByT\/eK0EPZ3jY+DkzJcwgS0lRBSQsH9wao7feG+egyqzIoMyWXSpSSOC0cnYZ0+ZMWU6wSj0hWsgsXALpD7kbGN3n\/hwywVLDE1aMBjiBTfeHn36FtcAlJADuQaMOjVL97DvxWSEKmBVFKNK8CxJoaW3G14qKC2oWdrh3PR392aIhak2LONjt1btaNoZBRy1QkGeVAJEwIA3JbUW7U+ekVLnhUsJIOoEkq5sEhtgBqr1aPHGKMtMt2Skk+53PWByOC9v8RSQqSSkhOoFgTp3e1R2aOhStDV0kv0cBvsfrExOOhMv9oWpXckJT9k\/UwZicIpCUGgQslaE6wohJLB2oDRqgE8NAwQPJwxILCzE9H\/AMiC14DQVIWlWrSCNPUOHpaog\/KcuMw0hzmWDmyz5jnU1\/Zh9Ixe+w1WOUw8yUxtHoKxCSVEm8ei6RBeh3oHehDcMe4ttW8cAp+WiWHmqlrStNFJIUO4LjvBE6cFaiUJdZJBBI0VqABRuhHaKHAnF4RKZSJjupYoB+1lKBf4Dd4WpoawdMnSzJSn1eYlRG2nTfu7\/SJ4fES\/LUjyiqYo+lZV+lNyAlmc\/wDL6VhNhAebMClq0J0BVkAkjZg5NYIyuTLmTAmbM8tBuvSVN\/6ip7QFLnAElnFQx4IbaJIs7i9vykJrg17DpyAJhTqOkKbUoGzs5Fe7RYZbKCQQoE0UN6\/lDaBEqJSWD2JPH9BWLETfSAaB3pfinxGcKZosqlS\/OKJi2QHGoB7WYdTDfLs3XJcoUFAlvLIJ1DlrfzGYyDFS0TUqmjUgGoe8Nc+zeSqZrwyVS2PpZVg2xZ3d6vGbT9FL1TSYfHYWcoBly1k\/tIUl\/wD2qPmCM2y2WViUvFEkWTp1fBCmj5ynFEFwfiCZuLmkiYAoDY1P1gg\/Lgx8S5UnDK0+ZqVxpb3dyIQfqZIHqfnlgBxz8xZicTqqt1E0cmAvNIsTQuPz2jRIihc7DLlTCiYkpWk1B2jXeHM28tQUoup3c1MYibiCo6lKJVu5eJKx\/FKDc3a\/vC8WwWob7xb4p86hNWbsI+eTZjqehrx9+kRnYkkAU\/nhvzmBlLPUflIvOfkWtBma4SZKmetSSpQ1OhQIZQe4oL1G1oXRIueTEY0X6ZskqYSEgmiXYdy5+sWpSgJcqdRppY04L\/xFshMpK\/V6062cUBTyHqDXcRosRlGFkzELM3zcNMH6h+pB3SpOxEO9gpymUUbNWg2+nXaCsM5DsWBAJalXYE8li3Y8R3MxLTMUJJOg\/aO4GQVORZIJJg0GTd+DUpExIUGqH7Ro\/HRlq\/8AGKaf4rHz\/K8foZqHv\/EEYzONZGskp3jnjputKCZa5bnUlRP\/ANSAPsY9HM1xaJs0qQnQmgCRsGj0aGYoBQ5FWeiqGjH9vUtvTrHJ83UXYAsHaxIDP7s56vFYAYu77fO\/tEYuDrkJy1MX4rB2NniYpRlI8tKwnVLBo4ux\/wCOpyAbewgAg\/X\/AD9\/rBGX4oy5iZgrpILc1gdnAX0yhaWMdQYdeJ58iZMEyQNIUHWlmZW9ISExKdVDSjgUlRTY0Iqx+h+I1GPy7DHBS50uYPOfTMlkj5+YyKVkApoR+fjRwTDtBAoQsKSWUCDwR+fMXIWjSrVq1MNLWfd36PA8qcSySSUvY1A7Db2hpmmSmTp1lgsapcxPqQsdDcdmMS0hgqMQnRp0ep31ubcNZt43s8J\/+HStmVrI1H91LAbtHzhNOD8\/MGTsxmrlpQpR0IDJSXYV2FusJ5oZaXs7hQVrCTY9AW5MNvEXhxeF0KKgpK0hSVCxB\/LRnkTGL7wZis5mTEJlrUSlP6RxBHeDqgEsEAGleo+0QCdRpf46XO0R1jd26QfNzJJlJQmUhJSX1i6v+xuegoL3i0iAJK1IdgOH34obiK0y1FJUASlN+j2f+sdUlw42uOOvaJ4NLqCdegG6i7Abu1T2iiQ\/w\/l0ydNSiWSFPcbQ28V+G04QgGala7kJ25rCXCYlUuY0lShVkksCRt0BPEQxWIWtSvNUdQcc1ex+sWpP0l2i9RgrBJVMWmXqbWQHJo\/WIhYSlQIdRAYvbkMRevtEsLi1S9YSEnUkpJKQacgmxpeJY0EZ3lasNOVKUpKim5SXB7GBEcm33jy0KLlb+ksXu\/H9eIi5LlqDazcQT7C\/QSicamITJpN7wXOxMsSxLQllCpXVyrjgAVtvC1SzQUpa31P9YmDpentHoilfUD6x6JjHSWY5dMkqCZgAJSFBiDQhxaAz2ic2YVVJJ7mND4ewOHWmYZszSQk6CAalrV+IbcXSkq+CL\/RTTKM3QrywrTrb06uH5gdt4vnkBRF0v\/N+7RGWsB3DhQbqKu469+T3ikJlcdSpi9+\/aLJ2lkhILt6idy5ZuA2ml3fpE5OBmLQpaEkpT+ogW7wPgLpUtLbg9vxx7xNRKi7AdAGA9orQK1dukP8AJso80FtQOwCXfvWn1idODSFPlmjVp8dOsHGZNMvyySUA6gk1Y8jiG8rK\/LmBCw0arO8vwsuQhSF6lkeocRm9FrJ85XhfSVJdkga3KXck2Fyn7b7RrvCngwYqRMmlR9AJAH50jL4\/GlQSj0sgEBkgFiXqbkubmGvh7xPNw6Fy5dl0v7Q0\/skQ4yVoWpNSz77CKpshQQJhSQg0BpcDt0g\/NsLMQoKmyynUxD0JHSFEyYTRy2wJtFY6LSaZwuf7\/wB48GY1L0YNRqvXbb52aJSJJWWcWNywpW5+0VteNEQWCYaGuobu9KMGbv3du5HlpUnUh3B9SeBsR0d+1O5Elioq3WGHl+WsadQIqFEMSCN0uQ1bbgmCwRTLRUOHG\/bh4muVUsGD0HTh940mBwB0CalBSCCBRwDYkODqQxblJIfZ7hlCgLXpb84jXH83r0Z7\/os+zIiWzulybdIlKw1lKOlL0NangMH7lqRpZ2ACASoMi3VZGwJt1O3UsIR4qZ5kwGaogWoH0gWABP8AMLWPH2GdUEl41SSqiSFBmUAoDcUPBrX3eBHiaxWkQaINCRI2c\/Tjvu\/0taPIW3944kc09o0Ssokrwgnypo8xJ\/3JZu3\/ACTyPqIltL2NKmeePRECOwCJPRgzHZqiPJ1Cz1\/P6wzk4xEiamZLCZqWB0zEhnIIIUkUoX+hgKXiViZ5iD6gdQ6N\/YQqzRQirDLTVSVV6M\/v+WgfaGeaZ3OxB\/3Vu7UACRSgLJAD1vAWIk6VFIUFAfuS7HqHDtDX6D\/CmGWWZzNkBaZamSsFKxsocGADZqVrs\/F9u0eUn+8DV9gqhpgsBLmpdEwBe6FBh0AVb5pGr8M5srAkqXLZTFioOOH4eMKZakpf9pNDyQ9H2Ie1PtBSMymIdOvULNVuLED6wmkw6hzm+bmZMMzcmAjmQUhYWVam9DMzvV32biFOsqLAOSaAV9gIrUo7lq2iP9Y\/IktbmGvh3D+ZNSlwHNzClIS\/qJav6Ru1Ltu31i7D4gyz6TxWK1nkQZfem8\/\/AKL5gCELWhegABaWq4oCRdhTpaPnai9YLxuOXM\/USYBJhYzELeqzoVHSlixBHMSTJUUqUEkpSzkCgezxb5w0qDO5BdRcuBWvUmNCCEhQBBIBbY794ZzcUqYpJXcJCemlIYN2EL8GE60630ONTXZ6wzxC5XnHyQRL1Ep1mrXANLwm+wc5TX+GApWgaiyTQPQPQ0NC4vzH1eV4dk+UKbPT+P4\/mPj2RYvSRMUWSTQCmo7gHYDdW3eNzI8XrCNIIIt29uBHT\/Fa1zPGcf8AkaWXWm1+f8M14qlaVKSwDUHAGwAFh+FzWPn+KQ6mFSfvG18R5gJgUUv\/APYXKX67pJsfY8nGIlGZMCQA55tFf3l4L\/HWvFeXsXqDFjTY\/YxUUwRjMOZailVwWpA7xgdBwE\/MME4lAkhKUgrJLljQAO4L137NALhrVf2b7xAcPCZSJJX0Bj0FSVJSVJK7GhABfZ69o9E9HwDjq0kFiCOhvDHw\/LCsTKQqqVrQhQ5C1BJ+7+wiGcSgiauSGaWtSdTMSAWrzCpU4U4HDeZMSgU1ECsafxH4cmYBDEJWmahPqUmodj6TsdnF6xk0LKWILEVhjj89nzkJRMWVBNnjPVqhplqAeGxRRqGlKgpJSykvfcG4Iahhnk2BlTArXM0qppS36i4BAOzAu+9oSKF\/aCZE9mADEEnU9dvi31itptROBhx9NF4nyEYPSlMwL1gH0mnb\/sPpGVUCHBcciNPlkpE6T\/uBROpgQpiOtQR9Iz01DKKXdiz9i0T\/ACy85mnWPbTfFDiMQoFKkqUlaW0qBYhrMRUEcxFc4kKf9xCj3D813PzBWKwmkfqcGth94CMaUzaLZiLBNaXD19jxUe0VKS0McuzAomeaEIfZLekbWivFzNQ1n9RJfjY0DUvCsHAIXgnylymWUioLakgioZ2UG39oii46WjXeMJ4XhcJ6QCmWQSP3Mos8S9RpDWKmzFomKS4FHuP7R1aNJIoev1pHEC54b6mOJMaGZdIUz+lKn5HQ77X+QLwVh2SdcwOkGibazxRmHJ\/mNHg8glqy1eLJOpK9OnY0JfvtGTXMKi5PLdANhwIWWmPWYM5eJmLOpiWFgKJSNgBZIiSMxWNzeA0YyZLKhLWpOoaVMTVJFUnp0irUQEpcsS7fI+wivJrqInwMMPmBTM1qqN+o3HYwPmc8LUZksaUvVI\/b\/bgwyy6bKOFmJXJClpNF6lAj2tCNKiFgA76T1DtUbjpDztuoNYSjK1rclRDi27W5539oogjFSwkhrEO3EUQxHUi4t3LWrE5pUBoUlik7pAI6E39jF+WSitZ9RSUpKgRd01H2gXEPrU5JLlydy94TfwOERHI9HokKf\/\/Z\" alt=\"Evoluci\u00f3n de Galaxias en C\u00famulos | Instituto de Astrof\u00edsica de Canarias \u2022  IAC\" \/><img decoding=\"async\" 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U3mB9uft8VJWnS\/mWhIUgqDHeMEhJZyCSGZXUP1oVAcPPDMIbmXziO5kc2otquLQhKPN+UAcl+5zP7VtA2T03h28FadmUoG5aUkFTsWPA2lzgODRWnWop2kqP0y6QJSMAkFz0GI9MVV\/oVBSUKKQ4CoUFBiHnaSx7GRTbw7wxSgSlKjEtjIGfmuVMyVpGvDLihcStwCS4AP5ZIAEuGbBnGXpz49buXLu9L3FEbSFJDuwB8rHuOsPms8H8Nu21IugJAC0h1pDbuAXHInp8V1Ol0qUqW6ysypJRDscgEDcznHf1qhJ6+xLJrf3OCRprtsLDqRsYkOUl948wjII\/TtULyLSAm59R17nUlG62QG\/KPKwIIy2TzXYr8KuXFKJUsqUmAXU6XBdyW69WI4zSXXeFXFFe8\/lTBVACUwMDsB6vmjUfRDeqZz3iGsurV\/qSo7t7BW5ySADjc4ynhq9H\/AAp+KdPdWm0m3c3bC6ykM4AKiQklg7yYrz4+HFRSXAdZSwBLYkQxE4BftTTQ6K1tvhCribqZQCUoYJSd251jzM4I9hQyiHjnR6kdUfMcbSyhSjxLU70uGHVvuaV+B+NJvCVgLWwUOqgHLcUfqPpoQvfu3f0sYB6z81NONo9HFl4sUr\/pSHJJ4nJYBuvvyKDvrId49OKIQhw5JY4\/vW\/oAlySZcy\/zUyjsreRtG9JrSgYissoN5YSLbnsCav1CdxKikCWYBmADAezUEhZQpwWnP8AGYrJUHBurXZSvRJKjx2NU29LadQuOxSdu0CVNAkhqL8RQAofTJIYZDS04NKBqEqJClAAEBQgdff77UF0x1KUdiW7pTJD7SeRlv5D\/rQK7fm7U81WnZTAhj7N7n7mgVWu0cVVB2iDLGnQN4j9I3FG3bUEf0pUpzjkgB5lukPzS9dvq4L4aAOJd\/ZvemN3TliQDGW44n3oP6fWj7EuNF34jt2U3li0Tscs6Rj\/AO00nFsdYJzx9zVl1RUqa0u8SEguQlwHJYO2AIePeOgp05W9E2KDikm7KiwGC\/BeOXcM545DMcvGLgt84IBfggkEM0\/7m0Jgcz7N+9RQByIEmWLO0d5oUMMQe1bU0jBfDery7hoj+0sNNq7f012zaBKlpUFbleVI3OAl2MFp\/mhFo2lSVBlAt6NHH3FB6H4aRbUQSEkhIctwHAc9pA9SK1OWq\/SkT5AqIJfylwXYZhwxiau1G5K1bkBO8OxSwAUNw2giIgHuJ5rkYyFhagoL\/qfc5ALl8knMj96M+om5cWu4ZO9XlSkuuSBBAAfpgYpYhX89B9x+tG2bhWPp7RKirdtG5yJD5bMYmiejKsI0LbhALtDYLswkvx816Z4N47as212wgdAWTPBdiQecHp1rzbTui5MkSGSCCciDDPGPnFOLC\/pKKbiVBQHmSpLMeP0Y8Z96GK3aOnLVDfVXN6h5MqBYEjsRg\/PHQ000VkISkXba95J2kKMJMt2yerucNISfFEi+m4hB2FiAUpJJaeOoM\/NdZodSq4POkJB3ElsSUkggAEP6iKpgkSTbuxrptGAy0pgARh+HIak\/jnhX1CSpEu4brwD0mun0pSEgv6Q0Ch9RcSX3FnD9PSaNS2C0qPMj9Sxu3W3DLO1eHLJ3AOHL9Og4BrmLltSlgDaN3dhJaScV3vjKws\/TSNy920OqNpwnLQS8e9cl4xYuAgKCgwVtBZgkEkhPYKCuTQzMS1ojoLBXcSs3kvaDGQEp2hgYHmgZDk1141gu2d4WFy24cRzz0ivNLqCklLGQCzH1HDvORl6aeH+Lqs2lp+m5WApJO7cGOQXkM4+e9TTvwqxNej\/V3\/pIGVP7jkiXgwqDwKF1PjdpGzbv3MSv8pG5ywHSOvxXN6nxFdxirdHPfpUbqHUAxBh\/UgdPn3pbSSKYtt6OjT+JQolJSzQ3L8vRiNU+P9\/tq4K+lVtQUAQHIBI5EkeocR3FOvD\/ABFJABKt3wBJf1hjxz60uUE1aKMeVqVSOnRe8pGelKtRpEKUVJB2liCpstP6vVtm+HZ3c5rPENVsASYjIDOHgg88z2pDg0WxnH0L0Nq0lO+6d0lItsQRBl2bLd6AvfTCVKYMkt+YAuQWYZIj7eqLF9ydxz+\/+Hf2pX4ndO6CIHM9oeOabFronyRauV2bRqCSXQ7uwDk+WX4DQRyzGMPDVaj6i1eRKAS4SkQIgAklTcs9B6UqSsq3qwwIPUMR8OKfaOyle51oSAlR85BcMzCJVMMIMwzh6fhI4t22cvoLu24FApBkeZKVCQ2CC+T6RWeNaa3buqRbuhaQzKAKXxwZoNCyC4VtzMxBBx1x71rJc066VErg207LN8Znj9f8fNbQjkhwJMgQ4Gffoay\/ZWBuU8sZyXcgsZILHzYqKlkgB8QOwcn9yaAOiSFMx56N06wxrQ6\/FStgsWdofpyz\/rViFkK3PJCu+QQXnlzPeto6yy0WBAeM8jPUYE959arurP32+xW7uluIISpKklW0gFw7jymfWD3qkrUOTksHLAsxI+KJRoHlaJpuP5S5Adg+CecHoPim2l1RO0FX5Qdu4bwAHKU45UW6ebiaVhQJSdrMADtYO0EwMkM56kmnWj8PUEJuqtLKAsbuARlh5YPeciOosJOtkFaoxD4wOwJZ+Rjp+lG6UKuLVvIEbiVNgM4AJYmAw5bilhCVXFfStkfmKU7nIAnpLAdsE0302rH1Aq7uWo\/n3Eie\/mnDewrkqVAydu2dJY1KrgtIG1Ckp8jIQHJKhJb0HvTrwq2hC1W1MhZUoOdqklPIEZEN6ntS3x\/xe0sWxZtgKCWBHuG\/etaW5dQRvTJIytQVjcAOGyGDlye1O6J6T6OtXrha3pCnILJ5LTDffFTRqlKt7lW1eYMGSPvpXP6fxm2FF7MJBSsOT5nIBnHrVNv8QfU8jK2JBJKZKUhIO5iWeJ96PkBRZc05+qrelYCVMspBDJMbR29q5zx9du3eULalFGCA4dJyDjq1Gq1m5aygbwtKiS5JSXBJYYaBIYzngbxLTXLwWu2jyhKB+VLwACXAbOZeeZoJzTCjBiTxfSITat3Q3nKjtCFAABo3GVdJMVRrdalVq2j6ewoLBSESobiVKUrfKk+VgOpkckeIIueS0rcojzJTuBSEkbjHDweMF6oXo027iQC6fIpwQYICiHw4dqQ3XQ6ELdsWFDB\/MR1PXqQ5ApjYuI+mlGw7yrdv3A+VmbaIBec1Fe5RKSSS88vLk\/Mv3pmfB1W7iQpKikyklJSVJOFN0pUrpstx1ySE+r0m5USK3pvC7iiAB7nHrXV2PCw24j2P9qJGgC2ShRDQSSG7N\/c0j5HWi74I8tiMoXbSQxUQzkYDlp96T6q4pQJeMU78Q0ZPlee5al93SK+mwILFuCcOQBkCROD7R0HYOWLWl0KLWrVh\/mrN28Hdz+XGXGezP+lTOkAMsHMffaoLfAGM+tMpWTOTqmUIgsP1\/j2pzYXuZTucMR0AafSG7UgUtjIeC39\/amOgvt0mJAOR+8+1HJaBhJJiDVWylaklgQSCElw4gsXL+r1iBV+mulO8fTSvcg\/mSSUgkeZM5xMhiaqsXEhQKk7g7kOQ45D8eopu6JySwIdXrGPvMdqgACoAGCWcsIfuWx1PvzWrywVKYMCYDuwfD88B6gtTEFgCG793YuJ6Y7USRkmW2AVGBgE+wD1KQzuHkd5I+HBDjkEUX4J4r9BSlfTQslKkstO4Skj5qN299QKH00na6isMlRhKACXIKQQMBy5mYLpi3ssUldy4hIX9RRZAkvAASBuwOBQ4QQVcs4OfR+DVSVxjAYepLuYmHHsOlXW7ykhtx2u+143D+op5yzt\/Na7MjRYnTr2\/UCSE9eOef\/E46Ucnxa79L6ZWrY4O3cWgNj4qyzryu2tNy4raVE7E+Ub9qilTBO0ByQwbMNQVgiQUgvIJVt\/K5I9TigSfocq8JWFneFMCw3ZCYSHz1j1PvRuivIUhZuKUF5CpIU210k8Ev+Ygyzs9R199Fy0j6dlIFtDXFjf+ZRVtdywMQzjHpSpF2XwCZ28D5++tMSEt2dvotQsAak7z\/wATJSAk5KiS+XIjvmKK\/EH4kVeU2wAukCA6cDkdz8DpSS34wpVlFgruJQ4UqXmZSHAbAno71iNNdtpF9KF7AvyrIIwxGDnsDFd+DXZ0XhvjFsaVdsqCVs820F\/MAADwZOa55S070gkKSSFK2SW5HqxMUJYuFRLvOSDJLgkkEz7NgV0ej0tjYjYN6vKVbhtmXSwJcd4xFZKWjo490dB+BrNoKWVIKlMWLguCHMANiM1DxTXqtlabQUhKuh7jtR34e8QTYSpwHMBkgcHke1L\/ABhClrClON0gbQARxPfr60ly0qKljptM5LWLJLkNuIdodsentVybKdpADngsxE89fd80R9FLLCgywxALhw8jGec8H3vtadKw6XcD9enb1pU50PxYkxYnQETjt1p5obaj5iC4AA57D\/bvRWltAmQ5b9f55+aI1KkIAdQAHEdgS3WKT8lqin41F2kEjwlZtfUIYPz0\/vQqr6baTA7P0rf\/AMmk20pcgCZIYzJ4LAN1pD4xrBc\/KWbtxxjiulGLaSNjKUU3L\/QVrEJuzgtj9jSlGjSFKG48AOJPWRirPDLVwK3CEsH9R\/vUdbdAuBZ64xXOoukFG5K2L\/GtMLamnc09i\/HwD80qQD9xFGfiXXgrT6AEDoMfuf0oDRa62Fp+oFFDgkJIBI7Foo421ZNk4qTSZSvSk7lN5Qztw5b79anplpBT\/S2SZeTOIhh7U2seJ6UWbgNolSlDaorlKZ42zSjVqSQw9qolGkvySQncnrp\/9E5UXyRDZyOmcYisMn19AP7Vu4xUVBO0ElhJAGWBMlh71bcuBRBKWAADJDOw57nk+7UYAOM1taoZhl359PT+awOalctkGa1HMihXafd8f5\/T53J9mH79B6\/IzVtm0DIUAWL7o9h1J\/mooSFFy\/ZgAH4fAA70Sexco6LNOkkhsjEDuS\/X3fjo1WFRUt1FTmVKJckmSqSP3n3q\/Q665YUVW1MVJUlx\/wBJBBZ+JNQQx3kqYhMBidxcDbGIJLn\/AKerUTSoVFy5NPoYeHeDXLtu4tITttp3ElaQeO888c0ut2XWUlQGT1xLADJOBgO0jI2jUEAjghv5rVq8u0tKwSlQIIIJEwYIMZGJD1lDEEJReWneAopUoIJhKSvbhn2u2PmDVd1O8lSLY2pQndtCiGDJKjulLluznvQ110t5klwDBfI56EcjirbKk7SJ3PBH5W5hnH3FdejOO7Gej06fpqdagtwAnaw2lySVPDHbkd6cLuEWxa3kjckjzEoDhy4Ay23vBqPgl5KbFzdbRtIQCosVhy7oBUHJAPb0oXWaO7bKNySBclDlnBaXdmnrQuVBRjfg6\/Cvhlu9eKblzYEsS26SOff+aYnw4WbiraS8xkRBlx049M0l8NtFARc3jMhJkMzExg+vBrsPCPE7J2puICmUS5LEkswx60ttNUNpxd9mtFo1XFMlO5h8ODXQ6fw5BQCsEtgPjr2FcxZ14+oTaDJfr1H+OnSnmq8SXtATAUAl3AAOJLx79aU2kVRTkb1\/hVgpCkoBPPb3rkPEf+AvlsAdpLnr6vXceG2Li0FW9J8zDE965r8TaXzKKwSriehb9B0oJK1bGQkk2kznleKFLxkdW7P+lSVbRfLle0solSnktAHePk1Z9NdxG4pO22AmZCXJLOwyXrBpUpAIZW4TmC58pgcDvmkzilspxSctMCOoWE7GJID7vhx6\/wBjRelTcSlZQJUgpL9Dn9I96v0VsqXtSCGS5OX70zXp\/MFpxhvbmgjKhuSNtIXeF2HBRLgRzPQhqRfiZCgXU7NABaWLHE+nau98Lv20LdaQWAc8Pn79K4L8ceIfVubkI2owD1psUm1RPlbimmjkrvnUASlL5UXIHcsCfgGqrVwMAUgkkMZdLcCWlxxxRl87k+d3ZgcwAGHxHtS0oMNgP0zVUdqjzpadjk20fTiT0bjOf8UruqO4zjhwD7P6459nB3+nu\/Q+qUEIch2jAwfelm1xuJxXRi19Rspxl9JZaUQcxyHYGQWM4gfA6VvWKUpW9SgpS\/MSC5ckvu\/7ocgzNRJH+Pv3qKw6mBDdZlpxn796akKbLtBqjbWlaQCUkEApChnkEUz8X+otf1rtraLu5aWRsSQ5HljANIgqYon\/AFS1BIKiQkMATgOSw6STWuIMWaK4CWAzIyXIM+jBvetoUwOJDGB19IMcf3rEM4cOHDh2cch6mFDazB3cKl2ZilnZnnDx3rkc0Zeu7iDtSksB5QzsAMOzxkckvVyLx2\/TLBLhRdIdwC0s7FzGJHrVSUdPnjnn7xVarjcT6v0\/z89qJdAPsJ1yk72tlRR\/TuZwHdo7vPPbFDoBJAJxM4jr8VWm8ygYiQ4cOC8gwQcMYma3ZusGcsxjIJZnnBYkOzj3cczey23cLMFKDvAJAAIYnOCklJ7RL1dpgZwwGTwMAD3IHvMTVaLiPpsAoL3fmCvKUEMQQ2e7sxL8UTYR9RRAZKUJUoJMqLAOxCRuMPLQD6FcmMiixGpIDDqevx99aPu+IKuhKVk+WAMgDqO8cVR4dYRc3JXc2AB0bsFyzZeeoBZjTTw8W7d8bwi6hCinykgLY\/mcSeGPPtQyCjaLtGNqDOUvBdpwQMEsWBbrimWg0dy4jelKtqTn1ct99ap0ujtla7m9OxBB2blJKxuZkw+H4immg8QWlCrYUQkkEAEkRxJwx\/SkydbZVCLlpB2n8MVbDqBSptz9mj771au8RBIKXacEg94zQ+o8SJSpzJH36Ur\/ANZvSApWPyiMEy544z1qflbLHDilY6HiCrQZCjsUX4gjiqdT4h9QEEjd8PUtDrbf0lW1oCicE5Bb\/b9aT2wAoFs59aKT0lYEIq26D0aN1BISe8wwq67pAjHuwd\/QNRGmuq2FgS2SOAcA1Tr9SAgFurcH96CbtDoKmVLQHCg7KwTEdxxR2mWyThmjvQwAWkbW8wZ8Sf8Aes0y2ZJkc8OKVQxu+xbrtUoEpeXkGO9LdVovqW0m4gjdKVcbQ4IbBcgTw1dD4sgEAuS4ZzLABgPhq5QKWkyY6ZiqIUTZOTpMZa3w7SDSJIKjd3F\/KGwIz6Vw+pspC\/KpgTzgTktXSXLgFsuZLtnpiOtcrrVmYkmq\/kT0kea8Lhbbu3YxveP3Tpk2fqq27lHa6jLAdOZb9aTLWCzGXd\/4mGqhF4pUFDguHY4PQhj8Vl26VKKjklywADkvAED0FNcb2Ii1FvQavS+QLC0KcElIPmSAoJDggO7hgHieKEUmpoXDTnjDc+5YfHPGs8ff3+9YgmyK7ZTBCgYLENBAIPuC47MamgAs5I6nPwPRgx6ZAxuyjcoADJHIHPUwPUwM1fato2qfduYbQAGMy5dwGfg+1E2ZRUoSWdpYmC3BIctDQ5q\/S6ZVxQQgEqMABySewE8VQrPJxmtJXIA\/t9+tCaMvFdJ9I7RcRcSf6kFwTtB6AxuZyMu1LVkf3I46hon3okWSt1DakAPlsMPK58xnAnNQGguG4LYQStRACQHJJZmHWaNAME3KbaCduWcs7ZbqxM9CanbIlwTEF2YxJguGcNGX4arlWVI3OoBQBSUkHc5dJDFLOBPZwxcRO5dCitTByxGCR8AJZneHfb3rGajRtlJO5JBBZiGLgsQQzhv47URYWlS3uq2hjKUAyxKRtcCSw9yZoVCiGId5xDdC46fxRKDH89gGFAxiLgu3uIQlRTIS7BTnDsCDJwPkUdY1SigJgeZSnAlykOHEsW\/U0Z4Vo9P\/AKa4tdxYugp2BKZDZY7o\/wACg9Ha6P8AcN3g0uToKC5MN06zyScff6U7t6pCUgEBzLhUtLdhmfQY5WpCEk7SY3Z5Z8N1De9YoEssl3nI69sY5qXJI9PFGg67rkS4fytBOYk9eY70AVssy\/QvmrFKZBZpcYSW\/KTJDjHE\/JenSBJKUqDMZUHch\/Vh8cUqOh8nYz095gZx0xWXiEyTiau19u3bXttK3pKZJS0kevf9KXaq44A9q56Z0dqxlpdWwUSspVw3JfGYg\/pUl+IJNk21h1FQZUkjksN2S4rnLi1JB6Mwbgjlm6OI6\/OrA3Ah1AQ4c+zjmjj9xM5eD\/R+I7UswV1DR0lu9Q1OvVtBJEtGGP8AsT9tVnhF9Fu3cT9NJUpLAl3HB574pclDmRHSa3JBKKaZ2Gcpyaaqv5GKtaQdpDg8Up1i0Jur2g7Bh8yAZbuaa27m0F3O4NOWPD0B4hpt6fqM3Ecjh\/1pOOVMoywuNrwGuJSUbitP5mKZCmYEFmZuM0i1qRvWVuS5BBd93Lvy70bqbhZuOBw7M7YxzSlKllRIIJYklR+S5OeetVxVs83LKkLFKKVuksXf+fQ4qsuS5oq+hamEmSQMncpge5J2j4qlBbIx65+\/2qxPRC47JWkz\/ajfDtwUUpQlZWCkBSdzbg24BoUODxVehR52KXzl3DSWY54l8nmQ9u+KWklNywP9Oq2hLFJWVrW7EhTeWCSxYeXqa2SdAxmr7L\/DvALYtLuXLiNydpFs7\/M7KA8oeQRggzXM3VBJheQQW3DqGxyG+amrVqO4BRY9YefWPmhbiwQ5EggQwDMchpV\/3P6u70Ci7C5Erl4kkuxPQBImYAAAGIEVC1KgOpYSAHOJMATzFRuhLkJO4cExGe3pj9xWhxJ6B+OTywkv70ygLDkalYARuVtBKgHLAkAEth2A7wK6jXKu37X1lJUo2VIQbhUwCQlkJ2gA\/wBKjud5pR+F9NZuX0IvLWEOxIAx67oHzT38cW9PbvLRYUSkmYcBUux3TJORW8XViXkXLiczqvEG\/wCWgIhjhTujaskqD+aSzsHLTNLU1ffZ8n3GP1qFowQAC7cAkNMO7Sz\/ABglxHoLKEJuMlRWiJb6ZLgOzuzOQ5cQ7Gm2mWEBl20ErQydwaFE\/wDEDESCCA7\/AKUk27c5fuNrNmGlzzwez3JhnyZ6c5\/SlSGxHd\/RptKUk3ASG\/Iyw+QHBb\/ajNMlItqIW6ixA2yeofIzxmklkhnUVZGA4bk5E9ueoozTbpWnAI5Dy\/D9j8jqKTJNlOOSXgRfSpAO5DGDILiCW6Tn29artapwZDuABz1d+MDnn1pybdy5ce5uWq4Ci2pSil28juSDgEbTHWgL2lRua3vJ+mHblQ8yiwd0gDth4ZqTKJRGbKxdSzMX4Lxzwzme9ZZvQoOmeomDwWjPB4q7RH6akrKUrA\/pWHB\/b1odSwlcpBS7lL57bhLeh\/ig40hnIK02paWfsX\/isvagqLv0f+330oezaVt3MQhwCpnAf7xUNzHOaDi\/RqyJ9E7y+XqlF6c1C5qCxDd+DIfBZwJw\/wDim0CckDJ\/xTVpCJSuQ2s3zk9KusrbP60AFsO1WoW4HX+ODSpOyjG+Iw3gky\/A7\/zUtfqttp4yA384oJCwAKhdvuJ8zSRgEciMeoxQpUxspXFoV6tTHdA5ASXAeWySG6GaXAuXI7lzmpXrxKmj2qzT2FLUAAXOBmrEqPJbt6A9SEkhvgFv4oMpYy7uIIBByOTxMsc8U\/8AFvC7mnuBNxCkrDGR7il11e9gp\/Lh+B29c+9NhKhM4Wdb+DPwfc1KifyJSD5iOSksPkh\/elPj\/gSrCihQO4E4B7exHp37U0\/A34iVpVf9qtw9wH\/tSb8Q+K\/VWVudxknHAkd3f9K9LVWeAufyLvt\/tXghIWH8p7gh8YLEfYJHNVosqLtgBy5AgepG4zgOa3cU5f4DvHTrWJI2nzF3DJaDlyS8N6cnFTM9NX6RsrKCFJcKBCkqGQRMe7H2qLnD84JYPhzx71ZcSIAeBMvOTDBuA0yDJeohBx\/H21dZtFmmuFJBpz4xrkXV+RISGTCdxc7RuJ3Ky+7tERSZFos\/Dtkf7tNEWrW5QAEksAJd8AVrnSoD4rdjbVaW0LaPpla1qQrejYwBBUx3BTlgyscT0pVZRO52Y5EHqG++lX\/VKTBKSHDvIfIieSPmqd\/39\/xSpzt6HY4cVTdhK1791xRJWVAlRU5JO4kl\/MSTLiPkUXpE2ilarm\/eQ9valISTuAL4YZx0qj6aFqX9MhCE+YG4pO7GIHmOWSKpulIUz9AS4VgAEggBw7t2aTmkvZQtB1+46yu3uASxS6nUkBgnzMMQBjFTRedmSAWbJyWD5gwPk9mXpvurcpMH+kHa3oW7dGmpIX1BaWAPPH3HtXNGqWxzpLKlN50pASVEqWANrsIZ3cGA57QTULl0JPlL9CDwRiPXHrS7T6qU7wVJSzgeU7Xw7RnnrRCb9v6m8IGzc+1SiRteEkhiY5DUtjYvYy010Kd+cct+o9HmqtQZoQ3mcvW7N4Ekkwe0f4oeNjOdaD7N1WzZuOxwWcs8h26zU1WgGJLp8rsRul3YEzj0x1pn4TptOqzcXcuKCg20BL8z\/VNKdSBs3bhOA4L8YH5es5o542kmwMWeMm4rx7AdYlO47XZ+ct371vTxLYocqL1LTpO4Q84kv2iaU14OUldjPUIVC\/pqSkMku7b9oeeCc7av8O0yrqk20s6iwcgdhml25QAd2MjoeH\/cVZprigQ0VjSvYak6pFt22Ur2LLMWJz64zQ75zOKu153KUYE\/049u1CLhhywPsQ4\/SgaCUn0xcvSkF+tXW1FPm6SKP1Chtek2oTcYK8wBlJkOxYsex6U+DclskyxUXou8T1irqwtR3K7zVS7icFn9RQqF5d6juAJdy9N4ieRPS\/m+f2NVryPUVqsq3w81dkL6ju2vG4Rxnp\/5K+T1rFc+v961WUA8np8\/fQ1pGD6p\/Y1lZQsMJT\/y\/wDz\/wDzW7v5U+h\/9jWVlCwohOs\/5aPVf7IoSzj3V\/6f4HxWVlC+jV2at\/x\/eojmsrKwItTTTwFANyQD\/wAO5kP\/AEqrKyuOALmPb\/8ARq3RrLKk\/lb23iKyspUh0Sd3FTVx6D9qysrF0dLsZaIwfb96rT+b\/wAV\/wDqayspuT6UBi+plVr8yfUfvWtPdUlSSlRSd2QSD81lZU3pQ+mWW8+x\/mrBgVlZWSGw6NKyaqTWVlAb6W+JiEf\/AMJ\/9RSdf5ayspuPoRm7BOKGufmHqKysqmPZJM\/\/2Q==\" alt=\"CVC. Astronom\u00eda en el Instituto Cervantes. 100 Conceptos b\u00e1sicos de  Astronom\u00eda. Temas. .\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0 \u00a0\u00a0\u00a0 La Gravedad, presente en el Universo&#8230;,\u00a0 \u00a1de tantas maneras!<\/p>\n<p style=\"text-align: justify;\">Es tanta la densidad que no s\u00f3lo distorsiona el espacio, sino que tambi\u00e9n distorsiona el tiempo seg\u00fan las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>: el flujo del tiempo se frena cerca del agujero, y en un punto de no retorno (llamado el \u201chorizonte\u201d del agujero, o l\u00edmite), el tiempo est\u00e1 tan fuertemente distorsionado que empieza a fluir en una direcci\u00f3n que normalmente ser\u00eda espacial; el flujo de tiempo futuro est\u00e1 dirigido hacia el centro del agujero. Nada\u00a0\u00a0<a id=\"_GPLITA_25\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0moverse hacia atr\u00e1s en el tiempo1, insisten las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>; de modo que\u00a0 una vez dentro del agujero, nos veremos arrastrados irremisiblemente hacia abajo con el flujo del tiempo, hacia una \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>\u201d escondida en el coraz\u00f3n del agujero; en ese lugar de energ\u00eda y densidad infinitas, el tiempo y el espacio dejan de existir.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTaoaI6xl4u3ahBgYJ561i-WajEhpI82m-hSXP-QLyvQBxyYf7bz675zVJ7-10aHFHR4OA&amp;usqp=CAU\" alt=\"Los agujeros negros y el radio de Schwarzschild\" \/><\/p>\n<p style=\"text-align: justify;\">Como he apuntado antes en alguna parte de este mismo\u00a0<a id=\"_GPLITA_22\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>trabajo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>, la descripci\u00f3n relativista del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0procede de la obra de Kart Schwarzschil. En 1.916, apenas unos meses despu\u00e9s de que\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0formulara sus famosas ecuaciones, Schwarzschild fue capaz de resolver exactamente las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0y calcular el campo gravitatorio de una estrella masiva estacionaria.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"M\u00e9trica de Schwarzschild - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"M\u00e9trica de Schwarzschild - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed, Hist\u00f3ricamente la primera soluci\u00f3n importante fue obtenida por Schwarzschild en 1916,\u00a0<a id=\"_GPLITA_26\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0soluci\u00f3n conocida posteriormente como m\u00e9trica de\u00a0Schwarzschild, representa el campo creado por un astro est\u00e1tico y con simetr\u00eda esf\u00e9rica. Dicha soluci\u00f3n constituye una muy buena aproximaci\u00f3n al campo gravitatorio dentro del sistema solar, lo cual permiti\u00f3 someter a confirmaci\u00f3n experimental la teor\u00eda general de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0explic\u00e1ndose hechos previamente no explicados como el avance del perihelio de Mercurio y prediciendo nuevos hechos m\u00e1s tarde observados como la deflexi\u00f3n de los rayos de luz de un campo gravitatorio. Adem\u00e1s las peculiaridades de esta soluci\u00f3n condujeron al descubrimiento te\u00f3rico de la posibilidad de los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>, y se abri\u00f3 todo una nueva \u00e1rea de la cosmolog\u00eda relacionada con ellos. Lamentablemente el estudio del colapso gravitatorio y los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0condujo a la predicci\u00f3n de las\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>es espacio-temporales,\u00a0 deficiencia que revela que la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general es incompleta. Quiz\u00e1 la teor\u00eda de cuerdas, en la que subyace \u00e9sta, nos complete el cuadro.<\/p>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/f\/f3\/Schwarzchild-metric.jpg\" alt=\"File:Schwarzchild-metric.jpg\" width=\"461\" height=\"238\" \/><\/div>\n<p style=\"text-align: justify;\">Geometr\u00eda aparente del plano de la ecl\u00edptica en un sistema cuyo astro central es un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> de Schwarzschild. La soluci\u00f3n de Schwarzschild tiene varias caracter\u00edsticas interesantes:<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS1H9nEBNKt84NZDDFeyLATjd8aGLu5V_VUarpYLBZYPPbleg679r7spnqIUGF1EPt5OAo&amp;usqp=CAU\" alt=\"Cu\u00e1l es realmente el radio de Schwarzschild? - Astronom\u00eda - 2022\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Radio de\u00a0\u00a0Schwarzschild<\/p>\n<p style=\"text-align: justify;\">La soluci\u00f3n de Schwarzschild permiti\u00f3 aplicar los postulados de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general a disciplinas como la mec\u00e1nica celeste y la astrof\u00edsica, lo cual supuso una verdadera revoluci\u00f3n en el estudio de la cosmolog\u00eda: Apenas seis a\u00f1os despu\u00e9s de la publicaci\u00f3n de los trabajos de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, el f\u00edsico ruso Aleksander Fridman introdujo el concepto de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>\u00a0espacio-temporal, definido como un punto del espacio-tiempo en el que confluyen todas las geod\u00e9sicas de las part\u00edculas que hab\u00edan atravesado el horizonte de sucesos de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>. En\u00a0<a id=\"_GPLITA_27\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>condiciones<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0normales, la curvatura producida por la masa de los cuerpos y las part\u00edculas es compensada por la temperatura o la presi\u00f3n del fluido y por fuerzas de tipo electromagn\u00e9tico, cuyo estudio es objeto de la f\u00edsica de fluidos y del estado s\u00f3lido. Sin embargo, cuando la materia alcanza cierta densidad, la presi\u00f3n de las mol\u00e9culas no es capaz de compensar la intensa atracci\u00f3n gravitatoria. La curvatura del espacio-tiempo y la contracci\u00f3n del fluido aumentan cada vez a mayor velocidad: el final l\u00f3gico de este proceso es el surgimiento de una\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>, un punto del espacio-tiempo donde la curvatura y la densidad de tetramomentum son infinitas.<\/p>\n<ul style=\"text-align: justify;\">\n<li>En primer lugar, una l\u00ednea de no retorno rodea al\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>: cualquier objeto que se acerque a una distancia menor que\u00a0<a id=\"_GPLITA_29\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>este<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0radio ser\u00e1 absorbido inevitablemente en el agujero.<\/li>\n<li>En segundo lugar, cualquiera que cayera dentro del radio de Schwarzschild ser\u00e1 consciente de un \u201cuniverso especular\u201d\u00a0 al \u201cotro lado\u201d del espacio-tiempo.<\/li>\n<\/ul>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/-9G8ysbqp8Vo\/TYIyf6kOJ9I\/AAAAAAAAAGc\/bwFM05F3woc\/s1600\/con-la-teorc3ada-de-cuerdas-los-cientc3adficos-trabajan-ya-con-construcciones-conceptuales-que-abordan-mc3baltiples-dimensiones.jpg\" alt=\"\" width=\"320\" height=\"289\" \/><\/p>\n<p style=\"text-align: justify;\">Incluso surgieron\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a><\/a>\u00a0que nos pod\u00edan trasladar a puntos distantes tanto en el tiempo como en el espacio.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0no se preocupaba por la existencia de\u00a0<a id=\"_GPLITA_30\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>este<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0extra\u00f1o universo especular porque la comunicaci\u00f3n con \u00e9l era imposible. Cualquier aparato o sonda enviada al centro de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0encontrar\u00eda una curvatura infinita; es decir, el campo gravitatorio ser\u00eda infinito y, como ya dije antes, ni la luz podr\u00eda escapar a dicha fuerza, e igualmente, las ondas de radio electromagn\u00e9ticas tambi\u00e9n estar\u00edan prisioneras en el interior de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>, con lo cual, el mensaje nunca llegar\u00e1 al exterior. All\u00ed dentro, cualquier objeto material ser\u00eda literalmente pulverizado, los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">electrones<\/a>\u00a0ser\u00edan separados de los \u00e1tomos, e incluso los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">protones<\/a>\u00a0y los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">neutrones<\/a>\u00a0dentro de los propios n\u00facleos ser\u00edan desgajados. Adem\u00e1s,\u00a0<a id=\"_GPLITA_28\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0penetrar en el universo alternativo, la sonda deber\u00eda ir m\u00e1s r\u00e1pida que la velocidad de la luz, lo que no es posible;\u00a0<em>c<\/em>\u00a0es la velocidad l\u00edmite del universo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El olor a sangre, p\u00f3lvora y cad\u00e1ver me inspira\u201d \u2013 Datos Freak ::  Curiosidades :: Datos Curiosos\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed pues, aunque este universo especular es matem\u00e1ticamente necesario para dar sentido a la soluci\u00f3n de Schwarzschild, nunca podr\u00eda ser observado f\u00edsicamente (al menos por el\u00a0<a id=\"_GPLITA_35\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>momento<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>). En consecuencia, el famoso puente de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Rosen que conecta estos dos universos fue considerado un artificio matem\u00e1tico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSPtbpQGHuOh8G4V2kuMJ5FnE1w_CrhHbIznw&amp;usqp=CAU\" alt=\"T\u00faneles en el espacio\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los Agujeros de Gusano? - Pregrados y Posgrados en Bogot\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">Posteriormente, los puentes de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Rosen se encontraron pronto en otras soluciones de las ecuaciones gravitatorias, tales como la soluci\u00f3n de Reisner-Nordstrom que describe un agujero el\u00e9ctricamente cargado. Sin embargo, el puente de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>-Rosen sigui\u00f3 siendo una nota a pie de p\u00e1gina curiosa pero olvidada en el saber de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"M\u00e9trica de Reissner-Nordstr\u00f6m - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">M\u00e9trica de\u00a0Reisner-Nordstrom<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Roy Kerr \u25b7 Informaci\u00f3n, Historia, Biograf\u00eda y m\u00e1s.\" \/><\/p>\n<p style=\"text-align: justify;\">Roy Kerr<\/p>\n<p style=\"text-align: justify;\">Las cosas comenzaron a cambiar con la soluci\u00f3n que el\u00a0<a id=\"_GPLITA_31\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>trabajo<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0matem\u00e1tico presentado por el neozeland\u00e9s Roy Kerr, presentado en 1.963, encontr\u00f3 otra soluci\u00f3n exacta de las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>. Kerr supuso que cualquier estrella colapsante estar\u00eda en rotaci\u00f3n. As\u00ed pues, la soluci\u00f3n estacionaria de Schwarzschild para un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0no era la soluci\u00f3n f\u00edsicamente m\u00e1s relevante de las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Agujeros negros en rotaci\u00f3n que se convierten en anillos y pueden  atravesarse \u00abf\u00e1cilmente\u00bb\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSW2iO2qzmY7lYx8Tath10xyiw5r5LJljktvzgSgmCo38JARSkwf2oHfl-XLyt10H99dTU&amp;usqp=CAU\" alt=\"GAE UNAM: Gravitaci\u00f3n y Altas Energ\u00edas - Una posible clasificaci\u00f3n de los  agujeros negros se basa en las tres propiedades que los describen  completamente, de acuerdo al teorema de no pelo o &quot;\" \/><\/p>\n<p style=\"text-align: justify;\">La soluci\u00f3n de Kerr de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> en rotaci\u00f3n caus\u00f3 sensaci\u00f3n en el campo de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0cuando fue propuesta. El astrof\u00edsico Subrahmanyan Chandrasekhar lleg\u00f3 a decir:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u201c<em>La\u00a0 experiencia que ha dejado m\u00e1s huella en mi vida cient\u00edfica, de m\u00e1s de cuarenta a\u00f1os, fue cuando comprend\u00ed que una soluci\u00f3n exacta de las ecuaciones de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general, descubierta por el matem\u00e1tico Roy Kerr, proporciona la representaci\u00f3n absolutamente exacta de innumerables\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0masivos que pueblan el universo. Este estremecimiento ante lo bello, este hecho incre\u00edble de que un descubrimiento motivado por una b\u00fasqueda de la belleza en matem\u00e1ticas encontrar\u00e1 su r\u00e9plica exacta en la naturaleza, es lo que me lleva a decir que la belleza es aquello a lo que lleva la mente humana en su nivel m\u00e1s profundo<\/em>\u201c.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTqgFigSLwgmyjebKsysRwA3uYmYNZnq27rR5GogwnEwHnRfqSqwUVvzrt4WivSrlYDIQM&amp;usqp=CAU\" alt=\"Ratas flotantes...: Agujeros negros o el Santo Grial de la ciencia ficci\u00f3n.  (2) (F.C.F.)\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">Un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0de Kerr o\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0en rotaci\u00f3n es una regi\u00f3n de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0presente en el espacio-tiempo de Kerr, cuando el objeto m\u00e1sico tiene un radio inferior a cierta magnitud, por encima de este radio el universo de Kerr no presenta regi\u00f3n de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>. Un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0de Kerr es una regi\u00f3n no is\u00f3tropa que queda delimitada por un horizonte de sucesos y una ergoesfera presentando notables diferencias con respecto al\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0de Schwarzschild. Esta nueva frontera describe una regi\u00f3n donde la luz aun\u00a0<a id=\"_GPLITA_34\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0escapar pero cuyo giro induce altas energ\u00edas en los\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a>\u00a0que la cruzan. Debido a la conservaci\u00f3n del momento angular, este espacio\u00a0<a id=\"_GPLITA_32\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0un elipsoide, en cuyo interior se encuentra un solo horizonte de sucesos con su respectiva\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>, que debido a la rotaci\u00f3n tiene\u00a0<a id=\"_GPLITA_33\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0de anillo.<\/p>\n<p style=\"text-align: justify;\">La soluci\u00f3n de Kerr de un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0giratorio permite que una nave espacial pase a trav\u00e9s del centro del agujero por el eje de rotaci\u00f3n y sobrevivir al viaje a pesar de los enormes pero finitos campos giratorios en el centro, y seguir derecha hacia el otro universo especular sin ser destruida por la curvatura infinita.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.lapizarradeyuri.com\/wp-content\/uploads\/2011\/05\/krasnikov_NASA_agujero_gusano.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Para nosotros, teniendo el concepto que tenemos de lo que un\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/a>\u00a0es, es tan dif\u00edcil imaginar que una nave pueda entrar en \u00e9l y poder salir m\u00e1s tarde, como imaginar que, en mundos extra\u00f1os como el de arriba, puedan existir criaturas inteligentes como en la Tierra.<\/p>\n<p style=\"text-align: justify;\">El universo, como todos sabemos, abarca a todo lo que existe, incluyendo el espacio y el tiempo y, por supuesto, toda la materia est\u00e1 en la\u00a0<a id=\"_GPLITA_38\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>forma<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0que est\u00e9 constituida. El estudio del universo se conoce como cosmolog\u00eda. Si cuando escribimos Universo nos referimos al conjunto de todo, al cosmos en su conjunto, lo escribimos con may\u00fascula, el universo referido a un modelo matem\u00e1tico de alguna teor\u00eda f\u00edsica, ese se escribe con min\u00fascula.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Eres el centro del universo? Esto es lo que dice la ciencia | Vanguardia.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQqJAxDIh4TnUHepglQRIW1RRSfs-XOoeU1Ng&amp;usqp=CAU\" alt=\"El Universo y nuestro Sistema Solar \u2013 REBUMBIOS\" \/><\/p>\n<p style=\"text-align: justify;\">El universo real est\u00e1 constituido en su mayor\u00eda por espacios aparentemente vac\u00edos, existiendo materia concentrada en galaxias formadas por estrellas y gas (tambi\u00e9n planetas, qu\u00e1sares,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a><\/a>, cometas, estrellas enanas blancas y marrones, estrella de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\">neutrones<\/a>,\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a>\u00a0y otros muchos objetos espaciales). El universo se esta expandiendo, las galaxias se alejan continuamente los unas de las otras. Existe una evidencia creciente de que existe una\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0invisible, no bari\u00f3nica, que\u00a0<a id=\"_GPLITA_39\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0constituir muchas veces la masa total de las galaxias visibles. El concepto m\u00e1s cre\u00edble del origen del universo es la teor\u00eda del\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a>\u00a0de acuerdo con la cual el universo se cre\u00f3 a partir de una\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#\"><a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a><\/a>\u00a0infinita de energ\u00eda y densidad a inmensas temperaturas de millones de grados K, hace\u00a0<a id=\"_GPLITA_36\" title=\"Click to Continue > by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>ahora<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a>\u00a0unos 15.000 millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F05%2F17%2F%25c2%25a1el-universo-%25c2%25bfcuando-lo-podremos-conocer-4%2F&amp;title=%C2%A1El+Universo%21+%C2%BFCu%C3%A1ndo+lo+podremos+conocer%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>parte\u00a0que se nos escapa, o,\u00a0 una gran proporci\u00f3n de \u201cmateria oscura\u201d en\u00a0 by Savings Wave&#8221; href=&#8221;http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/02\/#&#8221;>nombre) del que no escapa ni la luz; tal es la fuerza [&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":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27995"}],"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=27995"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27995\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27995"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27995"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27995"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}