{"id":8862,"date":"2020-07-20T05:39:08","date_gmt":"2020-07-20T04:39:08","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=8862"},"modified":"2020-07-20T04:40:28","modified_gmt":"2020-07-20T03:40:28","slug":"curvatura-del-espacio-geometria-del-universo","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/20\/curvatura-del-espacio-geometria-del-universo\/","title":{"rendered":"Curvatura del espacio, geometr\u00eda del Universo"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" style=\"padding-bottom: 8px; width: 336px; padding-right: 8px; height: 224px; padding-top: 8px;\" src=\"http:\/\/2.bp.blogspot.com\/-JwDV_HnNIkY\/TXtakC74XeI\/AAAAAAAAElU\/HpVo5RDXS2Q\/s1600\/agujero%2Bde%2Bgusano.jpg\" alt=\"\" width=\"408\" height=\"300\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRM2DKXn19I6WqGvA4zYmqb0JdIeoVJXYupJw&amp;usqp=CAU\" alt=\"Los agujeros negros podr\u00edan tener una salida | RTVE.es\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQpWB0XHRlgLoUQdBMp_rTWVNaYgA7XkTH2Sg&amp;usqp=CAU\" alt=\"F\u00edsicos te\u00f3ricos proponen un esquema para la existencia de un ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estos son los hipot\u00e9ticos <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> que nos podr\u00edan llevar a lugares lejanos del nuestro en poco tiempo y burlando la velocidad de la luz que nuestro Universo impone como l\u00edmite para viajar por el espacio en una nave espacial y que, sin embargo, tal imposibilidad se podr\u00eda esquivar si estos extra\u00f1os t\u00faneles pudieran hacerse realidad alg\u00fan d\u00eda para permitirnos desplazarnos por el inmenso espacio que, de otra manera, se nos har\u00eda dif\u00edcil de dominar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Y si el espacio tiempo no es continuo, sino que est\u00e1 dividido en ...\" \/><img decoding=\"async\" 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Kpi27NHyS3OVSgUupQGjFyw\/F1aOinKGRIKk5fxqHK4eqEJoE15b0yl6muT8LcakYiUUn+nNQlindIusF+YuSSGp9TuMykoLZXTmSwINXIIo1gG6OG6xaNNWiE21KmB4eelNBLBIJqxKQQ5JAOUkpcBnLEeMESMEVBWXLy2S5YKFgpKHoK6EQdg8AiVKE7FcyuVPZghg7Fi2u4HrBGE4tJAQEykoSNCkEs7M+2uvWsMkJKSMaZgZv40FswJWEpVlrUnKQ9SDQEuLRKfJAllKmUlQUBytRyFAEcz35cnWgqeilzMIrMSAkuXWKE0LOAGykGoIPdeGxXCMpGVJIVTNRrum3y9KnoQ0ZxApnnCsGtJKCDlSxINWSfmALVNS1SNXo4F7PK2YgLQoFJDHMP7jVhRgP7tdOtx8kqQAQ4SvswlR5gXZgXAF2Yba3GDxCQqqSmhYJAoxexIS+QAil6i0ScS8ZmdxJKFrdOVIS6gQFUqGcgElRKVd+U7xmzsJncIQol2DX1Ke8kdBaNvtUKASRlyEiwblBUcxvQB2qSU2D1ypuFyqCUkE5klCkvchqMHBcabDcRKSKxfgFL5JqVKV2RBdwCchFuW9xFGNlTErUJr57qepc7mHxc4qbM+YFWYmpJJ1Nye+NLFTpc0S1FEwkS0pJCmqHBehJ8dG2idWVujDMTk3iBiUs1hEMzUw6OsGSwrQxliblZvUxYjFLNlf4pKvrFVJIi4tmn2s0Askny\/WBf\/AOpOz5WZ7g9aO8WYLPmBImEbqIAH\/XWNdeHQsMRfwiiTkuGTbjF8ozMUGGVacoVdZY18NepLCBcSuYmQU5QJalfNqp6hx4CNkcJTqVKH5VH7s58Y1s2BMn+XnZhTlKasdK7+cN8278F+qVcWecy72ePYf4KoQqZNSUD5EqI3IUKeRPlHHSvhBC1Hs54Z6FSWp4E19vpHofwb8OTMKHlc5JcrBvt3D3eBixST5Bnzwa4PQpqAksAw00irPWHk4gzVZVy1Bdn06G30MeT\/ABB8YYqRipgSrKkFghaQU8tHNQQ9a5hpSGquxYyUuEenYyYEuXYBz4CPl\/imK7WdNm\/+5MWv\/JRV9490+MeNrHCjNISJs1KZbJJoqYGLG7hObyjwWfLyltv0eJZvEdGD1lcKFDkNHOdA0WSlsQfffEIskX+vdrBRi3HfMzN01rWpYPE5SQAcxoDYalrO4ivG\/OaAWoO4QjYkkO4bq+8EAWlWZ1KoynarnNcPcH9SYvw2ZVQFJYAHKS9MwUXIOxp0gMhw5bdtTr3benRiJEt0hJolyS3ezKLjc+zQoDEZ1SpILqLO4oM1WNC5zAWEXqBUFKB1F3cZi+ZVwLWreKyopZAsou5r+WoDtodNxF65fIoOR0LAqBYpDClHPl5MAngloZc5RokUFK8wZIqznuOtRGBiZ2dalMA5JYde+L8ZNOSWjQBRbqVK6bNAcLJ+BS9Oz\/h\/gRnVOC0HIlspdPMokJHUUzUe0d8jC9pjMub+nKSpRWwJJ5aA+LdK2vHlvwfiss1ctyBNQpIb8zHL949e4WlM2UqYGPaIA0cEEkg6ChBbqN46cNacHJnvfkGx2JlhpmTMVnlH4Wdy41Buep8Iqk4FKUGbMIykjKlqvsABX28HzOHJGHQ5cpYJNQwKzQbuGjkfj3i3ZJUlKlFSkhCCgtkHIpRJ6kt1a9I6XJRjscai5zUUdJOny+zB7GYmpqAnYVZ\/vB\/DsQwCCoqQtsps2xINiKUIjd4IjD4vAy8TLBAUDyzGcEHKQpr1D9QRHL4bDNiVDOGKVLNa5k0BbxbygRmpoWUHBgfxeEplrmOkTFKlqoMrLlqyklLuC7VFs3QEcgrGhZCwhiVHKkEcpUMpLbOzbN1jqfiCclcydMLEBSilP+IY9aD1jkJWEQFICVOoHl10DUszl3\/sMJJUdOOSaBManMCRmZJTmLtVRUK96XY9DEZqWw00pUpKkLSkjMz5lAhw23k3WDUTFqzhVApSV1LFwlZyf3BjbdMAcQJQlQLETVFhShdBSpR2YpiMl6Xi+kYmPTY6kqJO9q7gu8XSMZMkpSEzAyhmYE0ckMetIr4zKyTSgNyBKSRqQA584BjnumdKVoRhCEYaEGNHDEG8akiMLDzGjTlzwA5LRaDITia0oiJIWDY9IwMTj1K5UuB6n9IngpvZJKiSRZtH79TFFlV0I8TqzaxE8oG76GKsFiAalL5qff7GAMPxDtFBLN6+JjcTKSWe94eL26JyWvDNj4f7IEmrV5T8ppbX0g7iXxbMkJAkEpSKGjeSR5OSP0x8MgAiCMXh0rQUmxDf6jo51pHNxtbMxf8AELFqWlMtaQAaFQd6MXd2c\/aO1m4mVxXD9ouWk4mSplgBlsHdV3KXF7Max5ZJ4ItM8IJADkhR1A0b83SN3HcXVg5iZkqYUq0SADq5PR7EWMc8JPlzOjJjjaWML4rxCZiTNw4colJSoDdfaJCj3AKI844bikxJWrKD8yqnWp00jtcB\/EspmBczCyFK\/EvLlURYvlIDndn9Yq418JDF\/wDk8PGeWvmVKTzKlFnKVC5S7sqxA3hMj3Vopi\/rdSVHBQo1JnBZiCUrBBFCDSDeC\/DfbrUkzUyyA7EFRI1YeXWtoh85F\/rH8nPiHEdvI+DZShRc1TO6gGHLQ3TpBeI+FZCMMogTlTn5E5HzAlrpuXsGcw3ykjLLF9HATVuX6DppDCGVeHQdImUC0THNTo3iGH0HvUtE0qBCczVLDQF3t1fzjMzZai9v3Bi6XNtoLFuu41hkwMLnGqTlYBydXIKm6jbqwiwTBlZIFGfrlY0bY17mgOfOJPiD9HiaZ7Eta\/3PrBsWgfHqNAQBlDWahOYH1gSNftpZHyk\/hALfKa\/M1xZ+sZc5LEiFkhky7huK7KaiYz5FBTbsY9d+HuOscpR2aFB0k6PUKq4Ieh7htTxmOj4dxNZkhFSpBZJFC1KbjTyiuGdcMjnhsrR66rHKWhSSwOZuWozJLV2NH8o47+IPC5kwSihIeZlQQ9SUCYtwNmF+ghuBfFRSAJsvONhsAzgOxLfswjcXipE2bKUSoIllc1eZOXKOzWjm3qoANHVJqUKOKKlDImS+GOLTpeDlgpVzhKgGJp2MlANmrlJ2rBaJZQ8xQ5lj5b5RsDq5Y9GG0E8MUjC4WQlco55ctIImkJAYA1qbgPaxFjSOc4z8QLUe0W6Un5RYqFRQX8T+kNCkic1KUn\/oBxGdmomrZmejkOST3mj9Iwp8kuGBJ5UU\/ObD6h9zF65naqLMGApp1rV9xEsLIzuM1ELAOhJNC5flAa+1oSTsvBakMJKTNczVZQkpAcHMXdWSlXKUnzAcXjK4spakkZgrIOdn5GV8oJqQ+UAvVo1hxNKZpJJzpKxLCWCApgQa\/gzMp6vk6xys\/GKyrlguhS85P5iHAL3IufGITkkjoxxd2CLLlzUw0TygBz4D9YvwuDKw4STVqEDbeIUdFgcKEYUKEcGLCXiqHSYJg3DSXppr16DpGjOlBaQmwFmjJlYhoK\/my1LxSLVEpJtkZchKV3PLVRH0HoO89I6aQuge\/fHMYYMQ\/wDyPfoPvGgMR1h8boTKrDcTjcswMdEj\/KYn1YHzjUPEQBHKzpoKnJ\/K3\/Uk\/eK8RxI6Qyy1Yjw7Ub3EOMZQ5Z9Bqf0jlMViFTFFSi5PtorWskuS5iMRnkci+PGoCjd+GZkwLGRRBdwx+kYUdB8H4xMuejMH5gPXWNidSBmVxZ6XiMd\/6U1eRM5ScuckOpmShSgqxoxU4dtHJjn\/AIgxU6dMUlTpIOUA8qOZTu6lDMCnmBDuybRf8ScRRiMQsuJUpBSCMrs7uGJDPQdx6RXhcc4MueCpIolQcKQTdjc1\/CaR1t3wckYpcixiMic0ntcrZZgWQpOYgBkN8xF3s7DQiKUfEuEkqKVmdnDglKBlcFnTzAkddYhiphUkETcoFMhUzkfiS5AIoKEP3GN6fgJJlupUtYyggKyqUczlQKKkK1t4wrvxjqvUeZfEGIlLxC1ySci+ZiGYn5g3fXxjMIaC+MoSmfNCAAkLIAGwpFOFkKmHKlJUamn1Owjk7Z2LhFbxIGOm4b8IKJBmzEpsWSCbtc210eLvjjhEjDKQJSivMly4Zj+IDuMO8ckrYiyxbpM5UGHzfvDA6+kSCR7p\/uEHICKVXgkJoWPeP03gaAzDRsYWUMqSFMWB1vt1jIIq0aEmYzAVbTTrTeGh2CfRqTOIEIyzE5mI5gxZ+ihoLWinA8RXmzZlfMksWYZflcEsw02JeKZilLABtsOm++saOEU5DJAqbpBKmFgSARvTaKq2yNJLo1FfEs4pypCQWDrpbV9Nq9LwEkrWp1LzU+ZYUzigAJA26aWAivFTVO5QUahy9OtS36GIKnJUzLcqFr5SKA6aE9K2ijl+SaivAvCrMxSUo5UPlKwKubhJNiebmJ1PdAGNmGShUrMUhTjKGdTKoVXYBultmJqkYgkMCopTokEZqV7qC9+68VzezCErVmzEEMWLkHly\/wDxpDB9S+1VcuB1GmBYggEPfobdDo5gZaqua08thF8nDqmHPlOVy5tX5iATctX1gWaty4DRBsuiJLw4WdDEYUKMNCh4cDTWAYjCiTQhGMRiQXEiOkMW2gmJ9uYYzjCpE8o2LweReCkrMRi9KRqKRYrs9Eq841BsEhQUgo2MLKl42prBYN4M\/byWp\/UR1\/ENNYYBDfKYJ4fikyZsuakKdCgraxqAeoceMFIDZ0eKnZZ0xS8qlKBWGqyyCGVmNL\/MakMdYAx6sswqASTQZq15QSRVqkmN3GFM8JUhihQGt21LG9wx2jJ41gHmZZYJOoQQmn\/FqG9RHTJfg5o88Momz1AFgKFPMKMx638Y0eIcSQyAmWgkykImVLOHJUUmymNK6W0jAxGLGcEApFHSS9w+ZjYR0PCsHh8Tnlypa0LCFLBMzM5SCQC7BzWgFgavCp2wuNLkGl\/CxxK0qSUSc2VShoUEZsyECuZm5aPmFBWOuwXw12Q7GWjKaqD3VlFSpVie9hdhHM4TDzJaO0HaGdLYlOoyi8uwUlIeju29W6IfEieylJGbMrKMjKUUmyjQ1Sl8zHxqeUxpcgnb4Bp85GdLnKopqkA0FWVzVINWLAANvGL8ZoRMw6ZiSSpCxoBRaeYt0PZX\/P3xXxTh\/wDUVMWvOpSs4ewZYdn+YtrasWcWm\/8AjzuXlJF9itJ2vYw0rlFpiRqMk0cWVVvXcRIC9YtzJb5fSJJUn8voI5aOvYoWpktRojJSGcvEsUsFmAHpEpMwBLN6QPQ3wUKv4wWFsaj7QGo1jU4egzVM23maCDBW6QJOlbKQ2oPTU9KwRLWQxYEi1a95A7o6P+U7ICWtD5g9RHOcQT2SmFElyIvPG4KyMMqm6RBaw1VvskBzf0HfFfa6WGpuT3790UqnPoB3BvpDdq2kRsrRaJgJIJ5TodO\/f9oqmTczkufbAnu2hTpoUzhqe6ekMJxyZAwFHoHLORW8BsZEZ8\/MABRIslywJuRFMShjCsYaFDkxIAbgecAxNUkhvffCyE6dNNBBmV3LX3ic9CaNUkB20OvfFNCexnhEOEQQUexEky42ptgcyuvvxif8sasDTpbd\/WC5MkqLAOYtIOtoZQFczOEgxNMsisHhHRotTI6PBUBXkM1IbSvWze\/pEcg9j37Ma6MJfTT2Yn2WUBmAJuBzUby\/Yw3zF+pkJk6NDpkdI1ZUkE9NdPDWLFykpDO5f23vSGWIDymYcNSp0pX0iKcNWoMaow7Vv4W+zxDKbkEDQ76U6RvnQPoaXCuWSQDvQc34i1HBO7iKMcJK19oJwSooyuXBYOkVzMCwFOnWK+HcVMmclYS4zJzJAfMAoEpD93ps4K4xKRMWpUoMHJIolhRiA3e7QZc9eGjx+ymZwuUZzGaAwNAQapBNyrfSNThGDEtXaJIVQAFmBSDzPzEsWYsdxSOWxCw6SjNmdnej2AB96R1PCcHj0IUhUhagzJCihgGI+YqBT81wQznrCRkkx5Rk0HqxBlgEuFVUGLFhYAuzlia0DiBMNiMmaYsDtJpC1KCaE3Ethpeououa2Fx05asSmUvlAqQhWcOzoSFCjZi1NhrE8alYAysSpyABUMFWAqSWH+XURTZPknq1wB4ziAVyAEqAYnUf2gaaa9YfissiUhDGp7Qv3MEjfUv+kPhcL2akhbFJL8pCspIZSqipBoATcaRqcR4SuYjtJOacK5gEspBB\/GkE8p\/MCR3RknJNsEmotI48yW0hjKjaxXD5gugseng3nASpIdq\/TvibhRSM7MjGJZonhpOZLg9D+kE4nCAse+LpUlgGHlE9OSjmqMYivjGzwxapKswDij+BjOOEWVUGtKjekaeEkTQoBbAdDWvd9I2NNMORpqjQn8SVMW5XRvYEZ3E19qoMCyR\/swbMwpSqoh1S0ubOfLbwjplclTOaLUeUYplDvhHDj\/dI3V4JJFb+u4+p84Em4FrB4k8dFFlTMteG6+EREm\/gwa\/v7xpdgpNA30uN6We8U9m2lb7jpSEcCimZ6kViLQYvDmKjIMK0MpFSBXQQ+Qb+kTRIJIG9IsEgaq8g\/nUVgUGwvsSdIbsDChRfVHPZNOGewgiXgenvuhQoeMExJTYQnCkat9YkvDN1MKFFHFImpNlacEr9NPdIvlkCwB+kKFAaroKe3YiCTU+6wTKwwDKVQdLmFChooSTI4vDg\/JfXruRRgP11gKcnKbudSLDSnkIUKNPqwwfhSJpO+2z9ISkk9esKFElyVfDLJEshlAB9H83iz+WUHJO\/XT72rChQ8YoSUmKVwxIIKkggcxADVAoKdYJkSVoKsqqgVZqOPUjbvhoUaUEnSNGTlG2QVmXQk0GXVTAkqY5QHuTX6Ui5Oe1WS1CARSxU9DY8pBsIUKCoJglka4JSJaSdeuvoBaCZOK7JQmyiHFCC5BBDKB6NQwoUU8J9sJwnD8PiJUxaDMkqQXIUrPL5qZ3YKSHypLPdJjOm8FSkVxOHzk8oC3o13Zg\/VoeFEmh03ZlYlGU5VAODXxG+oOhh5SaOPHr+\/vuUKERXwGIDl94KytarV6j9YUKBEMggAqGck0oCIEWDeje77Q0KHl0InzQ6UEBxQekQXPL7evlChQkuB48vkRXmuIpWnYvChQrCio+R96xFfdChQo4yAP2iQwyjUAeYEKFGSsLdH\/\/Z\" alt=\"La teor\u00eda del &quot; espacio-tiempo &quot; ~ El Rinc\u00f3n de la Ciencia y la ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay que entender que el espacio\u2013tiempo es la descripci\u00f3n en cuatro dimensiones del universo en la que la posici\u00f3n de un objeto se especifica por tres coordenadas en el espacio y una en el tiempo. De acuerdo con la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial, no existe un tiempo absoluto que pueda ser medido con independencia del observador, de manera que sucesos simult\u00e1neos para un observador ocurren en instantes diferentes vistos desde otro lugar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/0901.static.prezi.com\/preview\/v2\/ej46v4vbhtprhthjg7nlscsfnt6jc3sachvcdoaizecfr3dnitcq_3_0.png\" alt=\"L\u00cdNEA DEL TIEMPO SOBRE EL ORIGEN DEL UNIVERSO by David Libreros on ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El tiempo puede ser medido, por tanto, de manera relativa, como lo son las posiciones en el espacio tridimensional (Euclides), y esto puede conseguirse mediante el concepto de espacio\u2013tiempo. La trayectoria de un objeto en el espacio\u2013tiempo se denomina por el nombre de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><em><a href=\"#\" onclick=\"referencia('linea de universo',event); return false;\">l\u00ednea de universo<\/a><\/em><\/a>. La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general nos explica lo que es un espacio\u2013tiempo curvo con las posiciones y movimientos de las part\u00edculas de materia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-wmYKwhrR1C0\/TxY4ETTtWuI\/AAAAAAAABbw\/ZRRJqa__1fs\/s1600\/espacio-tiempo-universo-clasico-newton-einstein-esoterico.jpg\" alt=\"Espacio-tiempo curvo y los secretos del Universo : Blog de Emilio ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los modelos de universo que pudieran ser en funci\u00f3n de la Densidad Cr\u00edtica (\u03a9) ser\u00eda plano, abierto o cerrado. La Materia tiene la palabra para determinar finalmente en qu\u00e9 clase de universo estamos. Es la materia la que determina, en realidad, la curvatura del espacio y la distorsi\u00f3n del tiempo conforme a su densidad.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR9JGoXklKKFr2Gu7VrwpNTgoE7nGJyh3lbgw&amp;usqp=CAU\" alt=\"Historia del Universo. - ppt video online descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT4SQEjM7oEy99trTJi32Q_q61Kj1Xw2dvO2A&amp;usqp=CAU\" alt=\"Friedmann Equation\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQBZikvlEMqBqOPwLOvz4fR1_zp8oWjghIHQg&amp;usqp=CAU\" alt=\"Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTOd_pWV4vbcpuJWtN_5XHz0Kh1bisVbaL2SQ&amp;usqp=CAU\" alt=\"Aporte 3 - Portafolio 2\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La curvatura del espacio\u2013tiempo es la propiedad del espacio\u2013tiempo en la que las leyes familiares de la geometr\u00eda no son aplicables en regiones donde los campos gravitatorios son intensos. La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, nos explica y demuestra que el espacio\u2013tiempo est\u00e1 \u00edntimamente relacionado con la distribuci\u00f3n de materia en el universo, y nos dice que el espacio se curva en presencia de masas considerables como planetas, estrellas o galaxias (entre otros).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"vidaXL L\u00e1mina Rectangular de MDF 120x60 cm 25 mm Tablero Hoja ...\" \/><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/98\/4e\/d8\/984ed85bcd99b912ae0585d6785017fd.jpg\" alt=\"La suma de los \u00e1ngulos interiores de un triangulo es 180 ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En un espacio de s\u00f3lo dos dimensiones, como una l\u00e1mina de goma plana, la geometr\u00eda de Euclides se aplica de manera que la suma de los \u00e1ngulos internos de un tri\u00e1ngulo en la l\u00e1mina es de 180\u00b0. Si colocamos un objeto masivo sobre la l\u00e1mina de goma, la l\u00e1mina se distorsionar\u00e1 y los caminos de los objetos que se muevan sobre ella se curvaran. Esto es, en esencia, lo que ocurre en <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Densidad Cr\u00edtica : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Entrop\u00eda,Gravedad, Materia\u2026 \u00a1Vida! : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 47px;\" src=\"http:\/\/www.letraherido.com\/images\/imagenes%20evolucion%20universo\/ekpirotico.gif\" alt=\"\" width=\"400\" height=\"300\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El Universo ser\u00e1 el que determine la materia que contiene<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los Modelos Cosmol\u00f3gicos son variados y todos, sin excepci\u00f3n, nos hablan de una clase de universo que est\u00e1 conformado en funci\u00f3n de la materia que en \u00e9l pueda existir, es decir, eso que los cosm\u00f3logos llaman el Omega negro. La Materia determinar\u00e1 en qu\u00e9 universo estamos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encolombia.com\/wp-content\/uploads\/2015\/03\/pensamiento-metrica-friedman-lemaitre.jpg\" alt=\"M\u00e9trica de Friedman-Lema\u00eetre-Robertson-Walker\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><em>&#8220;M\u00e9trica de Friedman-Lema\u00eetre-Robertson-Walker. Este modelo fue desarrollado principalmente por Alexander Friedman (1922-1924), pero posteriormente y de manera independiente otros f\u00edsicos como Georges Lema\u00eetre (1927), Howard Percy Robertson y Arthur Geoffrey Walker (1935), quienes ampliaron conceptos dentro de ella. Esta modelo supone un universo homog\u00e9neo e is\u00f3tropo, es decir, un universo de densidad de materia constante. En s\u00ed mismo es una aproximaci\u00f3n \u00fatil para poder deducir la forma del universo y tratar de manera sencilla la cosmolog\u00eda, siendo por ello esta m\u00e9trica la base de la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.&#8221;<\/em><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<h1><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/i3SowNeG28XItwAkXW_aldQyi6f9qvgD3QUr_SiV4Fc7FsRYeXnXT948hfKldyrnjBdrooaT9qRI3gYseZSA7bgxIw0MKPNZ68zd-Jc7twTrWMizxbKJZtzr\" alt=\"Friedmann Equation\" \/><\/h1>\n<p>Ecuaci\u00f3n de Friedman<\/p>\n<div id=\"rso\" data-async-context=\"query:El%20Modelo%20de%20UNiverso%20de%20Friedman\">\n<div lang=\"es-ES\" data-hveid=\"CAsQAA\" data-ved=\"2ahUKEwiPrJza6NrqAhV_DmMBHd7hAdAQjDYoAHoECAsQAA\">\n<div>\n<div lang=\"es-ES\" data-md=\"61\">\n<blockquote>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CAsQAQ\">&#8220;Adem\u00e1s de la densidad y la constante de gravitaci\u00f3n G, la ecuaci\u00f3n contiene el\u00a0<a href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/hubble.html#c2\">par\u00e1metro de <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>\u00a0H, un par\u00e1metro de escala R, y un factor k que se llama\u00a0<a href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/Fried.html#c2\">par\u00e1metro de curvatura<\/a>. El par\u00e1metro de curvatura indica si el universo es abierto o cerrado. Las ecuaciones anteriores no especifican la naturaleza de la densidad \u03c1. No incluyen las posibles interacciones de part\u00edculas que no sean la atracci\u00f3n gravitatoria. Tales interacciones de part\u00edculas como las colisiones, podr\u00edan especificarse en t\u00e9rminos de presi\u00f3n, por lo que al modelo anterior se le refiere a veces como un universo &#8220;sin presi\u00f3n&#8221;. Las versiones m\u00e1s detalladas de la ecuaci\u00f3n de Friedman incluyen tales efectos.&#8221;<\/div>\n<\/blockquote>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/8pnZq8F7zDRMCs2A-G49-BCb5kouOKcpFTehxtCAKSjMeBcDwF-UBsFFnzA9ufctAP6T_fTneX-jNFhQIaR3woPKzaN3M7t1\" alt=\"m\u00e9tricas de Friedman-Robertson-Walker (FRW)\" \/><\/p>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a href=\"http:\/\/astronomia.net\/cosmologia\/metricRG.htm\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCOjPuPfo2uoCFQAAAAAdAAAAABAU\">m\u00e9tricas de Friedman-Robertson-Walker<\/a><\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En los modelos cosmol\u00f3gicos m\u00e1s sencillos basados en los modelos de Friedmann, la curvatura de espacio\u2013tiempo est\u00e1 relacionada simplemente con la densidad media de la materia, y se describe por una funci\u00f3n matem\u00e1tica denominada m\u00e9trica de Robertson\u2013Walker. Si un universo tiene una densidad mayor que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>, se dice que tiene curvatura positiva, queriendo decir que el espacio\u2013tiempo est\u00e1 curvado sobre s\u00ed mismo, como la superficie de una esfera; la suma de los \u00e1ngulos de un tri\u00e1ngulo que se dibuje sobre la esfera es entonces mayor que 180\u00b0. Dicho universo ser\u00eda infinito y se expandir\u00eda para siempre, es el universo abierto. Un universo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u2013de Sitter tiene <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a> exacta y es, por consiguiente, espacialmente plano (euclideo) infinito en el espacio y en el tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La geometr\u00eda del espacio-tiempo en estos modelos de universos est\u00e1 descrita por la m\u00e9trica de Robertson-Walker y es, en los ejemplos precedentes, curvado negativamente, curvado positivamente y plano, respectivamente (Alexander AlexandrovichFriedmann). Y, las tres representaciones gr\u00e1ficas de los espacios que dan lugar a los tres posibles formas de universo antes referida en funci\u00f3n de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a> que har\u00e1 un universo plano, un universo abierto o un universo curvo y cerrado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.monografias.com\/trabajos102\/el-origen-del-universo\/img17.png\" alt=\"La Astronom\u00eda! Que nos habla del Universo : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No dejan de sacar punta al &#8220;l\u00e1piz&#8221; de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> busc\u00e1ndole fallos y contradicciones. Lo cierto es que un <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> que viaj\u00f3 en el LHC a velocidades relativistas, aument\u00f3 su masa muchas veces y, tambi\u00e9n se ha comprobado que el tiempo se ralentiza cuando la velocidad se acerca a la de la luz. Ning\u00fan cuerpo humano podr\u00eda soportar tal velocidad y, el ejemplo no parece que sea el m\u00e1s adecuado para contradecir la teor\u00eda.<\/p>\n<p style=\"text-align: justify;\">Hemos mencionado antes la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> del tiempo que para el mismo suceso ser\u00e1 distinto en funci\u00f3n de qui\u00e9n sea el que cronometre; por ejemplo, el tiempo transcurre m\u00e1s despacio para el astronauta que en nave espacial viaja a velocidades pr\u00f3ximas a <em>c<\/em>, la velocidad de la luz. Seg\u00fan la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, en el caso antes se\u00f1alado, el tiempo del astronauta viajero avanza m\u00e1s lentamente en un factor que denotamos con la ecuaci\u00f3n , cuando lo mide un sistema de referencia que viaja a una velocidad <em>v<\/em> relativa al otro sistema de referencia; <em>c<\/em> es la velocidad de la luz. Este principio ha sido verificado de muchas maneras; por ejemplo, comparando las vidas medias de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a><\/a> r\u00e1pidos, que aumentan con la velocidad de las part\u00edculas en una cantidad predicha en este factor de la anterior ecuaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" class=\"rg_hi uh_hi\" style=\"width: 280px; height: 160px;\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcQ5axrDW7w3gatkKdWubkO1g8FLS2ZL2xdijeYXv-CxrQrepc1p\" alt=\"\" width=\"280\" height=\"160\" data-height=\"160\" data-width=\"280\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esto s\u00f3lo se representa como ejemplo de lo que pasar\u00eda si tal viaje fuera posible<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un ejemplo sencillo de la dilataci\u00f3n del tiempo es la conocida paradoja de los gemelos. Uno viaja al espacio y el otro lo espera en la Tierra. El primero hace un viaje a la velocidad de la luz hasta Alfa de Centauri y regresa. Cuando baja de la nave espacial, tiene 8\u20196 a\u00f1os m\u00e1s que cuando parti\u00f3 de la Tierra. Sin embargo, el segundo gemelo que esper\u00f3 en el planeta Tierra, al regreso de su hermano, era ya un\u00a0 anciano jubilado. El tiempo transcurrido hab\u00eda pasado m\u00e1s lento para el gemelo viajero. Parece mentira que la velocidad con la que podamos movernos nos puedan jugar estas malas pasadas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-UccZseYM87U\/VRSAIkl9qKI\/AAAAAAAAArI\/SCRldofGGXM\/s1600\/Nueva%2Bimagen.png\" alt=\"franchicomol: Y lleg\u00f3 Einstein, y la masa se hizo energ\u00eda.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Otra curiosidad de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial es la que expres\u00f3 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> mediante su famosa f\u00f3rmula de E = mc<sup>2<\/sup>, que nos viene a decir que masa y energ\u00eda son dos aspectos de una misma cosa. Podr\u00edamos considerar que la masa (materia), es energ\u00eda congelada. La bomba at\u00f3mica demuestra la certeza de esta ecuaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Durante diez d\u00edas del mes de enero de 1999 astrof\u00edsicos italianos y estadounidenses efectuaron un experimento que llamaron Boomerang. El experimento consisti\u00f3 en el lanzamiento de un globo con instrumentos que realiz\u00f3 el mapa mas detallado y preciso del fondo de radiaci\u00f3n de microondas (CMB) obtenido hasta el momento. Su conclusi\u00f3n: el universo no posee curvatura positiva o negativa, es plano.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"marco aligncenter\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2010\/08\/dibujo20100820_hst_acs_image_abell_1689_lensing_mass_model_58_cluster_galaxies_and_cosmological_constraints_combined_with_wmap5.png\" alt=\"\" width=\"594\" height=\"294\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><em><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/em><\/a> est\u00e1 referida a la densidad media de materia requerida para que la gravedad detenga la expansi\u00f3n de nuestro universo. As\u00ed que si la densidad es baja se expandir\u00e1 para siempre, mientras que una densidad muy alta colapsar\u00e1 finalmente. Si tiene exactamente la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a> ideal, de alrededor de 10<sup>-29<\/sup> g\/cm<sup>3<\/sup>, es descrito por el modelo al que antes nos referimos conocido como de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u2013de Sitter, que se encuentra en la l\u00ednea divisoria de estos dos extremos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAASwAAACoCAMAAABt9SM9AAAAilBMVEX\/\/\/8BAQH09PT8\/Pzw8PD5+fnt7e3p6en19fXm5ubX19fd3d2UlJTi4uLU1NTJyclubm6Kiop1dXWtra3Dw8ODg4N9fX3Ozs6fn5+Xl5dpaWmOjo61tbXExMS8vLynp6dhYWFTU1NbW1swMDBJSUk5OTlOTk5CQkIeHh4oKCg9PT0VFRUMDAwlJSVax4KJAAAZOklEQVR4nO1diXabOrdWELOYhYQAgbDrJG3OOe\/\/elcSg7GNnTgNOO1\/91ptbMAYfd7a2rPA08fJAI8n+NU3NO4AAHwRWF8+iEUK0ZffcnOwLMMO9IsoV6jZwDqeM4dPmeo\/aPkB9e3z59WXo3i4mTk7FXcFgCg0UR65yAIk\/XLu3hwsnziV+gtr3AKAXyx2xKPuHHlBTWv9jj+HhhXJFy5wuNVQYjdB2Gp+8Xu8gfdiAIH71yFtbdMo05rymAgLZumXs9bmYLWvvJMsASwCUsspDUAcYJNMDywtJI4pGXmtCiRUlm\/XkTwdSyQYUnPYy4BfAo8xLF+mPB6+CmvQCslz3H3ZW+bTXzANsfiVAE5qqwM4DJ+xAqvzbKrOlT7zAXr1h0sTFxi+vbeJRBcwOeOyFkhEgsTnLbCLyAKhwEk5Xk73BgdFCywGsgjYv8SfDxbzwtQLgIgkWD6WAyWmfNtqtsBIxCDG46WdFNKB81bxMrAAkzOUmi2BsAI0G5jPw7Stwl6ARVlbMydugVmCjBAjEsT64qVke7BsUMdJTBzSplAQ4okDrgnrx24nDkgxdfpLaRWEws9tkOMdyLmcX2mInflialaxlWVh\/6ZMIhOZ\/RtDXdTGX4vV9mAVrhpkjqTYlsNWi9ts8EJOIiwGrI7rZE7aLx725+gRetYHyDUkmaZpSzJNx3a8nhAKPdt658OWYTqOh3xJX6s9PBQs13Yc1HIuAiopy5Kkmki+q5Ksp+NxdbSrqmQ8kiTyg+NlmbqLPNFJ2lfqxYv3J4NlVYJzrJQhOSQJBs0o4zz3Q0me40gu0mTcEs1QYuyFcxrYrn\/jmO5aJsLWnOXkGPO4iJBtuqsNai36pjLre9L\/g3UHbQCW4YLYA+1HV3\/Lfe+K\/JNj\/W1aHSwvJGkulU7I0489UfEuquRRbLs6WLRGQVEoDZ2YN55jdL4sgOVy4IhidqD8WoXg47Q6WIRnAiAqEaAXDBEx0GvrbprSlFCqvDWXnEVE6s8XTnYb9fVofbAkJ8g\/FTCSiy8nXVxxIVwATUfyla2Rc41zV+pOW44QeZ4C02oJV76bB9D60xAqsGACxKVcpsEzqJEzZ6WIMErOLqv0HIQirZl6heLGe4yGtjpYWHFWnHggwRdOgLC45BAzNGEXnhxi7xmDW9EWelYLsJxgXvuhuQO56d+eZWEN3Nq\/dcVatD5YhofiOM\/zpmmKD7BInLagPZ+IJ1QTAGPyiIm4MlhWSbOMlFgTO5zHahYol0zD8a0rstTSnq\/taW2wfGPGAh\/hhlwums7NKxKPFsh6xHr47WzDYveeuVOCkD9G0\/p2YPkN4V85wK+kbwcWGKIN35G+I1gLsq1JPrA2rE7fAKwP6BNmhpvPj\/HL6PFgmfv3Q8csqsN3L1qfNgHLvqUUxcGiCurM\/DAwiT\/oDFuXNgErvDXUsqULR\/MkqCZ1q6mruT6hRFrQVdurpdtwlgLrKJryaj7x0uBEXzdILaQwbzEopqu6o+5lBQnFpkqZgcnm9uEmYBkEGH1SkcsLEGaAs+PJbne2+Jlmf4COYNjPs7PqHIS11Erf1V6\/nDYCy+8NX5HwCDQC+PV0LniVY0bn4tti6XGasdlZyzRjBxhhRJK\/dBoah8mElsfNhFZH6W1lEqskHU29icvMI79Vs1sVWVbrM9YDLJ5NwHIym2B5pK3TC1Gv0tiOohy4rD739bk3HTZb0lYySwIlMTAu2SFiwHrteUX7\/Fz7XEWL9AIAvzrZ6hO0CVhQT8Jli0\/EwFBoxKBhlyENRY02rNvdw2KrEz1cg0978eXuQV5Wi1fEWpJncP8V4\/0tejhYY3qocTXNX4OFyiHv9JH0cLCSd+1oBZbRZrbz36ON6YeDlX0ILA\/HH\/FOrEwPByt\/F4PoVLJ77GHT8eFgvU\/wdBltmwxYj+GyPwCsc0pKQB7jN\/3zwIJZ\/qC8kG3Bcutq0bN1npsMXc9zrkQtnAwR1m7ucNC0HVi2CwoCdksPQX5USSpUzLomWdYd3l72u93rLqGsLPnR5kZEi\/q2ax8Sj94SLMFBUc0dWUfaWzZquKK8iEJnVFNRE0URrxKSYm0rEZXsJV9ZIG\/EI3zy24EVBiB6eluaXLADtwS2Efpv6m8swDiJk+QhgdjtwDIo8J9wtSDMYAXpjsMbuRDaZ1qGaHQ04+LalavSVmBB5eVznpDTXSJiSQNavEh51CVdEgLRKRsxpufcRozswaHqbcAyaZCopKsfBYgu10MFVvqfJ3VzQ4o0pF3OiF7YzSR5zBp4pG3AcrLI2WfSVJGHq15+Q8saNQYJlp3mDWi4GwDA9JyjTn3u7Xu2AWJfX\/h8B200DS0u8ODaG5yl0X5fjQ0HJGclPgY5dmtVgp\/kIEzbpu3n4eRd3dOQ8uRRad36UbYBS5J11dOpwMorLBEFUoILLCdgiUCeiRzZJsiyQd0ILc6Wldqt6DuYO5biuXgSSEKCI6cs9xI\/RgjRYAALRgUmNY4c07Qfkn+7FVhcVapS1kbHDHazHdOXpVIBDDKWoxLRxmhyCcKsGVdFi\/M4itpA3ihb1G1Xp43AMg3LMuxY1DTp9pUevom5\/utyM1UxjaGI1Q4bHJDXar\/b7w+vh312nmPjPy4xcPtpCM+dUTSsT967kX+tksnaIRCXwHxQZtuGYDnWso4ucHny3hP45YqGzokAMAy7IgLeA9w0G4Kl\/QcLx8O38uwI+ecKWKyUk9KlLaWgu53\/vQptCBZWbXco8JpzVak8i9ogYJFlPaNMNIqmlZFHOOI3AytshQTLSnnavidx8oRly1Kr7AZH1mNSTDcDS6Rvqo1M95GHCqMrAYkyYmn7OItnM7As9iOjLsAC\/IY5LE1Dr9l0KbRIeVyVtlQd9Jeyl9+wWOCqPhoIysO5VufEs5D5dzB31qK7g4t2AtiFyrv30Djx\/16wYF1Vp+rFu3wZCeBk5wfFGxtXm78XrLCc5TurtpWADWB515YICRY8n4dRcrz67wULiROwaGGM+fbttZIO84KtpNByUT22bNwCrPBu4WHGqhFS6NiaUDN5ZJwy+WgHDCMDfKaN2SIYzYL8qkI7Zpnbw\/w1ij7JehjNBmDxOvuoexMlfXNRRllNCB17jNWH8XYewvyjTBt4J+mpVmAPSdKNAgsttTEtlcFp5kNmJgBVqV8UVT+D1wdLWjho5GMHTCsLaFXs66ytTBtZ+nx3Nghy9Mfvso8ahVMRjBPom6JMRdDkt6pmL1bmz1QYNLCrr6xULwVN7y9LcqefsXJpMOwtwBq6A\/ffbu6nFUlqqCBITqMSTf\/WOk8u5RPEcVqDq2R5JyxMegispEjHD1M1FVX\/3JCB8bkwPVSjC6NTYNUg7z\/wbJHpixsBfXd1sObOOrw7OlZSObCEn4Ll9T+kv+QI9fqmUnV03Sw0MMnKZvrqqG\/L0pbGiEvPQYrlEJ5+RMM7ylQqH8rZ5YOZXpXHnIoYo0O4OlhoEKfQUgWpR1WnVoFCOtg+DupP9MsRX8r7IG2tfmaT7YCpBf6i2QMR348\/ANR3hx1rTu5nFkSOnXuzaThpYEx+1iEo8aky5bNZuUKMHQJXBwv2cWQrSxqLxvW0EgUhaJp+vpl4LNSh\/eqzFI\/oLKH5wtv1k1eHOWY5NhAxLYado6eLa6ZOAjZfQaOavxoqTYWURaFOFIIl4+OqhdISgCLW5PJpUtVnov9R2twM7NXBAlz7prykoa4rf+0+ZOEIqexhf69nQJRkAzx9ayy2lCLT5YO08pD+kAarnmRKtKO6IUnTHTnO1JoVTeu5KJNvDgXAHMCY6Y7hnn9cdQbNjEWlyh4gAYtprA65IEBuRdYHC+qEZI\/0Fatp\/zh1lPhN7aP9aVctHB0hOyN6JvVdBVZQFMOky3mZth6oT+R\/pm4eECWvJ7mEaSPqiC95F82ZGqt+UgZD1qnWX7xmzwjwaH2w+oXY2u3mx4qspaXq52OeGGx9ekywBFZ5ZuL2YHUjsDrByzurqysVyxQtyKv90XUtV4oCLIUDcAPiU+UegjBSzMdYlIiNzB3dwO7t9DlQvaRHS7DkIBbza9tXuY5NiycMtRpVn8AK6YmiGUN+V3VUBQG5YjY2WoxuApZ+5vTnB55ccRbqZ885mVJmlftxNkVZxcxQlUmhozZyVnRGjPvA6oC9XD003X91sAwD+IqpirYWN41ENS9UI0TqdcvXcT+eMrQsUtWVAbwKpFcTJjFO7goBUX9\/O\/lyfbDkGqwy9tQoy9shGWkACckmRfmyeBoq5\/zxXc7VyHhGryYMwqC5aycWlLzj3l8fLBSAKb3x9qNLM7ZWrLBbrju8MoA7rv1dWh8sqwMfTPK3dn05dPCZ3Sekqbt6wvcWLprXjwZEoxetRX4uLCHKX2snb30vT6n3OwVMjK2diPS9wPodymvv5vQ1fj+T5K8BSyoR6BZYVn3Zrvhe+mvAkkqXfauUwPQ+0JI5vF2MsDpYC1LoVi3FNXrvA8E7ujrsuwe9Q9VCeGdGa4PlLQld\/678WZUxf3lU7Th2pOZ92V4TULzHW+J2c5K1wYoW1AY42tT+Bb8EzztJatuUnqrDrx9vL69vF+iaEUmAMfpZ7GOhyticxbtI0i3L8j3+DJdaeR1pbbB4HPnnipPfDQheMr2VWq7r2l6\/xZDvTyWaxzsUg1xBe+cwuOPdWaxt9P3FUMwsbNVJacfAezFHSHF1Q2ytDZYI4wLwwpEwTN8pgl7Vtsjc1anJPM+YvKCmGzqHIDKavZDM7OVuetVOwzY6pqIZIMjeEX7lS3HrgrXBStog9hrVtEdMsNRDs3ObAPRy6rGMOLDzm\/kvhI78WPN972CG84yvbnpVTxAKpH8pFAV2fbpMq2c6ogNTB97KHlsbrC4uo7ihIQR9iMWXUIS4f0a5PqVnm6bgCMDOBYkIKDeFGoZdnSJH6GRm52Shg8bkkSpGmQVBCgbBjbMzzZScBPMhhPW5iLdmD7h2I+pX0EY86nwVfNIDdADCibas25LZL0icsL0KLXS5wUrfi6jmv3J\/6jalr0fVc2nGjHyn0kAGKMsaXlMb5PFq4O1Io3JxpTWLEa8Mlp1I0YGdWi6KBR4GZ6EoLqVsEk+1KE3G5kOmKtAqiiLoX6tMkOAUrPRJiqK0ulZmAUewWBaMsroTxcXlEVMKvSGA9dLfP697mNJUXuv0DGiEp1J0ZbCgCQyb+27p6XSMkI7+P\/Wji0NGsp1iFDiul5UCi7VcbXuhJwTmCT6N\/7wmghzqa2BZ0zRypyna8fRMwTKzIFa5PdEbQf0HDDKG89WOgINwQPxUUdwk5Uj9OHCn121HnWjeZqeRC5zqte7ZTvFFUEBD6VWJwTggOO4CLamjPiUc+dAB9lWXpjlOIx5kWdYzTdLQK0scz+yBRzkOZ5ZlH5GTwlUvOQBtmJ8FOInm0XaD4MXButCYS4wm4XujAsJnrDEBq3Yf8e1NQXnTGXc9AqnPLo0hS\/12oh63+aE5nym+zM\/lDITl3pciF9IR620M6dMftmmPYPXXtUSpTD63tYBAUQ+sLyKj0z+rSYDS1zQJwtpYUo7TBfTmRVMe6mdfHQEizLkDumF1puS6FAq8AYGcgFkYGPag\/wFznzUWVM1J5Nc1ybSCPsLrgONeuY5tMLCS0WvqtE8i8RklKdebkxvD2GdapxHGOceiY020VAh0BMtidaVvGzmqmH++r6vp9W5G3wQojehBWV6spmMaN8xcbXUE8h\/dZVPI5yFgFXaV2bA8cNC+JDPjsUlHuW15TUmShJQs6k2UE95kEuts2c1wWo5HZirmNfcHhIXmc2ijqTMXsSz1JGo93ttmmgzhtkeA1UrN0wBIiACw9uTC\/+b6vCsh81tGqur1VMTxlnrOs2PShSjQCVjt4ZNu6jTXLh\/Ji5b6aw4dXx7i\/OvzaBLeqWSWuU69mwlZke4HjKyzfRo6tURBtKfd5a1PwMrZJ+M9RrD4wQd6SpHKr9uTmYYMohPLDP5c9AAUOx24NlQy0UUEeQaWScHCKvg79HC3cnzNIWcxSBddelJNHWSLa1\/sCjwX8FX9xbGxh4N1nfKEvy2l02ARtM61+3tz1eGrK4O\/MVjALBbzOnAEcXbNMe2sGWj9zmBdoVsbcgP3bcXa6W8O1tDs4Y5g0M+v+eJFWhcsO+oynLd5gWxL0vsIGvawNTvKBd0977qedq\/Pz7tkCGJQEiiiux9zOmQ4Mq80Q\/gjwPKlhHVj3nLMaLeX9HKgwp8ritD0W1Gqsdcp3b+97iuSaqpFHp6O2\/LQRIW0DdEp9FbIycuvAKxJq4K1kOdh52XSVclI+yzAeeH7URQh53eyQjahDQqdHji6W3Sxo8H7tIGAv6oTPZRMcX8XgNXBQmGwcf8mnUu\/tP2ryScuF6D9xDbn62+6zWy8aScG2qi0ex23ME9NR1JN7zvwmVTM1cESmYHVj5h3HTPnAmy+cc4XyjWfqVYZSP4vv+KkiAAFk+fYF3bt37+erA5W8cMYi7KM8ECqcU46pAqCLCC7rHu5UW95N+FWVbPUtt6tB82zAbgfjJwVILFv7\/+FVgfLfTJxqMLPKLKhYLnu2ApyHyifuot07enuE0qDcWVuY4yo8nHqAI3bZ8U4WLmnGJpyZCoAPvMDrb8a\/rAj3GDL4bp2t69Wa6W5q8u5zNYC\/q1K3mvEkt2yLc1faldloaS2aADUwXzIdPfFMh+52pO6a53fb0SuDxazdXHf\/Et1eYqjFi1HjfgTnXzMFuTLXlD+r63jHHtSQNXiWpOnvqac0vHVR8vq\/o6nD1FKv0SeX+l\/0IrEAG4N+uwilZ5kcqIr9kv5CchVV0YWAmssNL6HvrnX4TrF\/2TVkgLX5N7elFCpat3cUtLQiPvi2QBnacVU2SK1gFNebOD2Pv2xYOn0iAXmkEIxPBTSDE9Vjsxs6YBELTOBgmiIMN\/NWn8sWJKK\/RWxY3Crs3GStHOwxKSGqrzl6BMK\/LcAy7VvqfhQ5+KcPrT+n+2L9upMsrpClWrOwDouIxEDxq\/P+Oc3Aesd4RDRZFIeHT6bOEosq9l23A7S1kPuI1xuyaobxZRMxesPS1NNLoY8taLvKeDRy80Ov4p1DuPjZOUxVuiriJff6OTTgfrWDnBsdH4LLE2LiEh9taxBUaDoTqVlC7CyTNzslAnLf0Y007A4qk9cuw9UftQIlr1nVImesfNmcU8Z50QlAkHZlnm5uzMGuwVYVd3nGnqhSmdZeEA\/H3cpfx22ftTUgyXN76mBAKS5Fm\/9AUi6T+2mKU3EEhWFmd672esWYO2ZbpLjsVhlbS\/tjzLyCtwDfpS8PVi0znbT1Bx6nQy9Kiz4Kf22xSDGwr6\/geIWYHVZosZY5NocXOiLBq0hl1maJ+XRZNNg5bluTwoNLV\/qUO8rE3\/GG3WkuvaT7BMVs5tw1kEPtMjbvVQH7RM505fv8Od\/uopozqpVEi3R0Gmw2ka1W3GSQCc+RBlqy7Ejz+epb5H4LZXSrNI9vuK870NDe\/a3ijTLtM4QkaxuHK1MvUHq2DVzddNMDZaaloHdYKPfYiaqS\/nxK62X16YtwAoYLIkhwXJ0WC\/t5U7IvaE2zpSMN6RgUVAELC57t73u96EytMvAjPEsHx6vGx68SluA1aqthzLetKByHajljibbGwOLiAzZQSczA029007VqfwxO1hsA5b2tkMkZbi\/f9ErtyI\/SVOSDfVhFliqYO7Eg\/ZfuEJbbsugIi7Qwl0PlnmycuOl9Q0+ZseYq7SlIY27UkDgL+Y+thUm3wyaS9rU62CF14wxCMz4DqxQ+RBgv4OLBt6riUPc\/rWbQRpBer0bDeSEpB9umDzSY3Yq2gIs3MHrfY6s2LajY\/DhJHlr+QNqhTRp+nsWz6doC7BEci1u1VORTkpmPet3P6RujGJuvCPqWwx7D9hLZguweAWq2wpTMnBRw9ujB0c5UKypv\/jMG6F8xeaH+1F\/IW0BVvRc3fJ4mywdOyJ24AiWap+hqiP7xt7zUmW9ASmLt99SZguw7NeLtbEoBRtKyZ2G07p34sFXj09amIJNtWbouyV61XEN0F1lYJ1unla5iepQnXcIkAP2x2CUPVOwfrnlNF+VGY0RaF61XuG9VvUIjqE9nAa719H527QJWKkdBFLtJFPLVJsF9AgRZGPX\/5+qd4DXSyMFFiMMU0hopGpZHT\/qSy643qg8ZrdbEq1Am4DlQxAnlsfC0V1ghWhWCABNux833AHa8l2f9z9wFkhSplqeE99s3946deZFLa1G7G++U\/JmGrxpGfx6k6usD6T6wC78YXuPRvRKFzJ0Lz8zI8Dtm588xvMHNjV3YHR1TYx\/kf354gaz7r2o4Nb0HWxD1WN0iVu+XQb9nWD987x04p+npx8\/5b+nH\/8+Pf37698eLAsstlT7g+lOsPJ8t3+p3va7n8nPrPo3+bHbvSZEPHV5\/PMJVV7VPRf1c\/LjqRSClaws8bdjj9+gO8EibdU+R8+Il23q81T8CIqAU0b4gVUsDmLKcYxr9uMpTljKc15\/eEuhP4HuBKuO9yLBTzjo8F7UHd5hTNs9O+zy9udepDXBAS\/lOcJKIlJRJuJ\/GKwj\/Xvl9UCF7xTIn22l8TfQWqvh5grjFnQPWP8HYX+dsH5xWYIAAAAASUVORK5CYII=\" alt=\"82 Teor\u00eda de la Relatividad - Cosmolog\u00eda - Modelo Einstein-De ...\" \/><img decoding=\"async\" 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\" alt=\"Albert Einstein | Criptogramas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La densidad media de materia que puede ser observada directamente en nuestro universo representa s\u00f3lo el 20% del valor cr\u00edtico. Puede haber, sin embargo, una gran cantidad de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> que elevar\u00eda la densidad hasta el valor cr\u00edtico. Las teor\u00edas de universo inflacionario predicen que la densidad presente deber\u00eda ser muy aproximada a la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>; estas teor\u00edas requieren la existencia de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i2.wp.com\/quefuerteeslaciencia.com\/wp-content\/uploads\/2016\/06\/Dark_matter_stride_by_tchaikovsky2.jpg?fit=979%2C735&amp;ssl=1\" alt=\"Podr\u00eda ser la materia oscura, en realidad, agujeros negros? | \u00a1QFC!\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se ha llegado a dar la noticia y a que esta sea publicada, en relaci\u00f3n a unos hipot\u00e9ticos &#8220;filamentos de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; descubiertos entre galaxias pero, a pesar de las declaraciones de los autores&#8230;:<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u201cLos c\u00famulos de galaxias atraen constantemente a nuevas galaxias y grupos de galaxias a lo largo de los filamentos de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, como si fuesen \u2018carreteras gal\u00e1cticas\u2019. Por lo tanto, los filamentos son fundamentales en el crecimiento de la estructura del universo, desde las estructuras m\u00e1s j\u00f3venes hasta la actualidad\u201d<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Particularmente dejo la noticia en cuarentena y espero otras versiones m\u00e1s contrastadas y cre\u00edbles de que la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> est\u00e1 ah\u00ed fuera, en el espacio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSz6HR--yi4UN5gw9cNlcSzjDsKcPThG1W3LQ&amp;usqp=CAU\" alt=\"i0.wp.com\/vega00.com\/wp-content\/uploads\/2013\/04...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRogr2mtoJ6uGAibGKQPW5oFOBY7WMABkL1Ng&amp;usqp=CAU\" alt=\"Dusk To Dawn: \u00bfCu\u00e1nta materia oscura hay en tu cocina?\" \/><\/p>\n<p style=\"text-align: justify;\">Si no emite radiaci\u00f3n, si es transparente (o invisible), su no sabemos de qu\u00e9 part\u00edculas est\u00e1 hecha, si le adjudicamos la propiedad de que emite Gravedad, si no la podemos captar con nuestros aparatos tecnol\u00f3gicos&#8230; \u00bfNo estamos hablando de conjeturas?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Mencionamos ya la importancia que tiene para dise\u00f1ar un modelo satisfactorio del universo, conocer el valor de la masa total de materia que existe en el espacio. El valor de la expansi\u00f3n o de la contracci\u00f3n del universo depende de su contenido de materia. Si la masa resulta mayor que cierta cantidad, denominada <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a><\/a>, las fuerzas gravitatorias primero amortiguar\u00e1n y luego detendr\u00e1n eventualmente la expansi\u00f3n. El universo se comprimir\u00e1 en s\u00ed mismo hasta alcanzar un estado compacto y reiniciar\u00e1, tal vez, un nuevo ciclo de expansi\u00f3n. En cambio, si el universo tiene una masa menor que ese valor, se expandir\u00e1 para siempre. Y, en todo esto, mucho tendr\u00e1 que decir \u201cla <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d que al parecer est\u00e1 oculta en alguna parte.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/circuloesceptico.com.ar\/wp-content\/uploads\/2011\/05\/GP-B-Expt-with-SV_0407large.jpg\" alt=\"\" width=\"594\" height=\"384\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Conforme a lo antes dicho, la densidad media de materia est\u00e1 referida al hecho de distribuir de manera uniforme toda la materia contenida en las galaxias a lo largo de todo el universo. Aunque las estrellas y los planetas son m\u00e1s densos que el agua (alrededor de 1 g\/cm<sup>3<\/sup>), la densidad media cosmol\u00f3gica es extremadamente baja, como se dijo antes, unos 10<sup>-29<\/sup> g\/cm<sup>3<\/sup>, o 10<sup>-5<\/sup> \u00e1tomos\/cm<sup>3<\/sup>, ya que el universo est\u00e1 formado casi exclusivamente de espacios vac\u00edos, virtualmente vac\u00edos, entre las galaxias. La densidad media es la que determinar\u00e1 si el universo se expandir\u00e1 o no para siempre.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISEhUTExMWFRUXFxgWGBgWFhcWFRcYFxcXFhcYFxUYHCggGholHRgVITEiJSkrLi8uFx8zODMtNygtLy0BCgoKDg0OGhAQFy0gHyUtLS0tLS0tLSstKy0tLS0tLS0tLS0rLS0rLS0tLS00LS0tLS0tLTctKy0uOC0tLSstLf\/AABEIAMUA\/wMBIgACEQEDEQH\/xAAcAAEAAgMBAQEAAAAAAAAAAAAAAwQCBQYBBwj\/xABEEAABAwIDAwkGBAQEBQUAAAABAAIRAyEEEjEFQVEGEyIyM2FxgbFCcoKRobIUc8HCI1Ji0RVTkqKDk+Hw8RY0Q0TS\/8QAGQEBAAMBAQAAAAAAAAAAAAAAAAECAwQF\/8QAIBEBAAMAAQQDAQAAAAAAAAAAAAECEQMSITFBBBNRIv\/aAAwDAQACEQMRAD8A+GoiICIiAiIgIiICIiAiIgIgVtmzaxEim8iGmcpiHSGnwMGD3IKiK5W2VXZIdSqCNZY62+9u4qJ2EqBuYscG8cpj5wggRW8BSpOFTnHFsMJZE9J9srTY2N+Hit1V2bs24bjHnpWJpPjLNpGXWI3jyQc0i3g2ZhC50YvoNa12bmiC4lxaWtYXSSBld4TpF6OMwdNryGV2uYAIeWvbM6jLBgg+XeUFFFa\/CWcW1GOyjMQM8xIG9oG8KqgIiILlPZdZzWuFM5XZYOgOdzmN13FzXDyUrNh4kmBReetut0XFjr9zgQsMPtavTaGsqEARAtbK5zxEjc5xPj4BZ4bbmJpsDGVXNa2YAiBJzH63QQVNnVm60ni8dR1zBMAxewJ8Ao6+FeyM7HNm4zNLZ8J1WxHKXF5muNZxLXB7ZggOGjoi5Vatteu8NDqhcGGWhwBg2G8dw+SCiivf4rV4t\/5dP\/8AK82wBzzoAGhsABdoJsEFJERAREQEREBERARWdnOpiqw1Wl1MHpgakbwOkL+fz0W6r1tmEtilXaJObKW5iIgdZxEzfxncQAHOIuidV2YQBzeIBv0gWSdY1dE6blFTGz+k4jEdcBrAWB2TK3M5zoiZzxGttEGiRWqzKWZ2Vzg2ejLRmjdMOiVg+k3KXNdMEC4jUOPE8EECv4TbFekIZULRAbaNAXEDTi9\/+oqgiDbv5TYwiDXcRru\/ssKu38Q5uQ1DkytZlgFuVoY0CD7jfMLVognGKcP5f9DP7KTFmWUzAkh0wAJhx4KorWJ7Ol4O+4oKqIiC3gerV\/L\/AHsVRW8D1av5f72KogIiICIiAiIgK7tntnfD9rVSV3bPbO+H7WoKSIiAiIgIi2+wsNhX5vxNU04jLlkk2dNsh4C8j62DUIuobs3ZsunFPiejDSTlyTJGTXOHWtuG+RXOysGXOIxeVmfK2aZe4gc3LjBbDem6DAnIbIOfRWHYYSYqMI3G4nv0WFWjlAMggyLd0f3CCJERAU7Ozd77PSooFOzs3e+z0qIIEREBERAVrE9nS8HfcVVVrE9nS8HfcUFVERBbwPVq\/l\/vYqit4Hq1fy\/3sVRAREQEREBERAV3bPbO+H7Wqkru2e2d8P2tQUkREBERARdHiOT+HFPO3G0nOkAMIAN3BsmHkgAGTY6eJFTHbEbTa5wxNCoR7LKgLjdwsDE2E24\/MNOilFA\/0\/6m\/wB1GQg8Uzuzb7zvRihUzuzb7zvRiCFERAU7Ozd77PSooFOzs3e+z0qIIEREBERAVrE9nS8HfcVVVrE9nS8HfcUFVERBbwPVq\/l\/vYqiu7PYSKsAn+HuH9bFE3BVD7BA4noj5myCuistwR3upjxe0\/RpJWTcMzfWb5NeT9WgfVBURXAygPaqu+BrfrnPogq0B\/8AG8+9UEeYDJ+qCmiu\/jWjShSH\/Md9zyF4NoOGjaY\/4NI\/VzSUFNXds9s74ftardCm2o3NVptY3\/MaTTk8A2HB57mt8SFR2nWa+q5zJymIzAB0AAXAJE2QVUXq8QbXZWwK2IaHUw2DU5q5jpZc0m2kLNnJnEuLmtYHFga50PZAzsDxckSY1jgpdh4Si9jTUxRonngC2Y6GWc4781p3KV+BwwLAzGnpBmZ2UhrZbULrAzILWCP6wgo47k\/iaLS+pSLWjiW9+4Gd3pxC1uU8Cuhr7Np5CRj2OJbOXpCTAOUkujV7+O\/vjQGq7ifmUCh1m+I9VjU1Pip2sPOaHrcO9Yuw7pNovvIHqggUzuzb7zvRi9bhT\/MwfGP0UtSiGsaHEjpO9k8GcYQU0U\/8P+s\/If3RtVg9iT\/U4kfJoCCBTs7N3vs9KizZiBoKbPCHH90qzX6LMrQ4OLgS0XygBwu4AXvpui6DXspOOjSfAEqUYN\/8se8Q37oXpZUOs\/E6PUrxuEO9zB8YP2ygy\/B7y+mPiDj\/ALJXjaFPfVHwtcT9QEFBu+o3yDz6tC9DKI1dUPgxo+pefRBmylRPtun+poa35tLvRWMblptptNNp6JN3l1i4wQWEWKrsxFJhltMk7i9wIHflDdfGVg7GSZLGkne4vcfOXIMjj+FOkPgDvvlSUdo1iQ1oaZ9ltKnfya3XvURx7tzaY\/4TD9XAle1Np1nCDUdHAHKPk2Agv1a\/ReIJqOGWKbnOYLtcS6SQTaIba61jcFUPsO8xH1Kx5559px8ysMp4ILDcE7e6mPGoz0BJXv4do1qs8ucPoxQZf+96zFIiCWmPlI4LSKifmqP+Y8+7SEf7ng\/RekUNGtquPe5jfoGlVQJNhqYAFzfd3qWph3McWuBa4WI4dyvHHokFekNKM8S97nfIMyJ+O3ClSb8Gb6vJSpQBDcoIMdKSIJk3bwEQhwxIADb7ze86KfpEOKrOe6XOLjpJ4bgBuHcLKFWsRgns1CrkJ9QxQhZQrWzcCKrspqspACc1QwPAcVWaEd0mExWRhbzVN\/ONF3tzObD3XYZsTYHwC2OK2i6s0t\/B4ZgM3p0yxwuXWdm744QAFRwdHNk8P3OXZ7C5OOqxZc1rxWNlatdcS\/CmBA04gb\/EKINcNSAPIHyiPVfW8RyCIpjxJPgLD6ridvbAdSNxHAb\/ADWdPkUvORK9uKYjXO86ZJc4G8hpcHX7zu8rqpzY3vHkHH9F7XpQSo+bOsHSdN0xPhK3ZJWtpDVzz4NA+pd+i9q12ugQYGgBAA8LFYYvDmm8sJa6N7TLTabHepsFhGvbULqjWFjMzQdXmeqL6\/NBDzrf5B5l36ELL8UdzWD4AfulQ5TE7v7a+o+ampUg5hgOL53RlywZ75mED8bU3Oj3Yb9sKEuJ3q+cVT5jm8n8TMTn3xAAbG6LnzUOGwTngug5RqQJjhKCrlSFusDs9rmkuICqPwzScoIBuZJgEAaeJUanFbD0C4re4Xk+97ZDCRxAXuzcU1tM0zTbmkHMSZjhGh4r6fyH5Z4bCUHU6tOTrIj5K9e6JfH8bs0sMRF1awvJ+q+Q1hdG+0fMre8o8WytUc5tgSSAPHRX9k7fNJhAgTqHXb4gHeqXnPC1YcXV2O8HIRBBvO6NVUo4Ql0bl3T8WXNq9Gm81hlzOHSYBcuYRodAqFPZGRuYgkATPVEcZO5Vm0R7W6Y1pm7PA0Sph41W32m2mxrQOtE9\/ctfUo1DT5yOgd\/6+C04u6t89Na5jcw4K\/jcQwtAC1lYk6XURDt8rrpCqUME2meP9leo0Jubn6qvg5BBBiN62FELetR42gFIKBaQYvqrLQSI4fRTYZjC7+IXBsG7QC6YOUQSN8fVXz8S1uNc5+u5Rfg6HMVHOcRWBbkb7JE9LzhXnU1Ur0kmES0haV4rmLokQTHSE6g2ki8GxsbG6qspkzG7\/wALK1Ue262K9pLQRpb6k\/qvuvIfCsFMEfVfnTA4nKV9R5E8qRTgPNtAP1XhfL45vXs6OG0RL69jGCd1r\/8AhfOeXtMEGCBxiSb2PqtxiuV9PIDOsr5\/yn2+Kmtx3GL+K4PjfHv9vVmQ6OS8dGOH2gImcxAOVt4AIJMEeBdpvKrCp0TFQtzHIWdKBTkOEne3N7PdKlqYghxdmgw7pASSXCIMnfe\/eo8BVe1xqsyg0wDeLzDLNd1jeY8SvbhwMA5rC00yS8OMmAWGCMmUG536jgpNk4MVarabnBgJALnWDd0lQUXOYW1GuAc10iOsC2HB2kRPorFcOpvbULqby8c5aHAF0yHtix7kGe1wWHmRUz02ElvCXRJA74HyUuwdsOw2chsh4yE9x3T3wq2zjSz\/AMfMWwdDBmDGvfBVZ1Q3aCcpIMSYJEgGOIk\/MoYs4KiK1YA2zHyEro9uYQ4NhZRrZmPAzAS0Og2Dmze9xK5urgq1ENe5paHXaSNRxC8dXqVbEkwkwOi2BsSviYZTYXuiYA1UO3cJTpsp0xTc2s1zhUcTrewy7oVjkzylfg3NdScW1LgyBHgOKkxuIfWquqvMuMkniSnYa1j2Np3BzcVWZtEAEFs2sQYgzqbX3iO\/uUmOc54ykaSRDTJ0sTwEfUqDBU2u61ot8lHgbPZTRU1dfd+i2W1diVabM+R2XiWxbcSLxuWo2diebf0dAeC7naPKp2Iw4ouYLDULWsVzZUmZ3s5nYj2ta+Q1ziABPszvHet9W5R58M3Duy02gmSKeZxkGekbHXiudw+zKlSSwGBrCrPlji1wuFyXpW07MeHTET+mMxDXVMrdNJi57yt1i6o\/B80KYzW6RNyAZWr21gWUqVKuKzHuqTNNvWYQfaOmhCp4fFOcF18f5LOY7tfzTg4uywOANh81iQXSYMCJgWE2EndK2OIdZac1XSQCQDqAbGLiRvXVXsrK1RC3FLDuyc57M5ZkaxwmVpsOVuMOyIJGui3iUxntaw4E3nTdbw+qufhiQOiLCLCJ7zxKjwTRK6nBmlkvqtfCl7TVydWhCp4lojRdBjmgzC0GLMFRMtM\/nWqxtEt1jcdbwd61bitlXc2elMb41hV8a+iQOba8HeXEGfALKfCsteFcw2NLd6u7G5SV8MzJTyRmL5c3MQYAse6D\/qKnxXKeu8iW0hlyFgFMAMyOa4ZL20aD3BeWIv8AFjlAnj6lUK2NJWz\/APU1T\/Jw8XtzDSN43+K1+1tqPrkF2UBs5WtENbOsCTwCjBUqN6RA4x9YUZCmHa\/H+qifqfFSMURZlnRB4kj5Bp\/VAq1XOMuJcbXJJNhAue4ALFpgyvEQbbam361djWPMhoAHg0QFTweLyblVXsILJxMkmNVtMPtfK3LC0K9lB2HJnbmHpOecRSFUFpADiRBO+y0D6jXVHEHKLkWJk7hbjxWuletcnrB0mysMXXVmtULXRK0GF2k5gsoq2Nc4zKjE6+tcgMMyuKlLOG1LOZmsHEgy1cxy0w\/N4jIRD46Q9CtLsrbobqS0nePK4UO0tpio8uzl7ou4zPAC\/cq9K0X9JHYYEXW82OGPAY4hoi5iSI3+HFc3SxMjVZsxbmGWmCr1hMzG6vbawmQuggju0Wl5nnntbRpuzEdUdKSNYVzEbYcRBv5BaulWc1wc0lrgZBBgjzXTS04p21NRJBg2jjx4LaYastK6qS4kmTMmbyVPRrwuqsodKyrvlWmbQi0ytBSxcwCQO+PE3i5Tn9b6rTqTrd1tpiLXWor151WNaowRDgQWgmxEE6tM7xxFlra+IlRMkzr3EPPGAf07lUU9agQxj8zDmnohwLhlMdJu6dyrkrK1lU2y30W1Wmu1zqV8wYYdoQIJ4GD5LaUPwLiGhmJc5xaAAac8CBxk+i0dJhcYEeZDR8yYXW7N2KWhk4PEc82xcx4aC7MS1wJNj1RaNOJXnJRjYTJB\/DYyIMiGSXw0tjgLVJtwWo25hWU6ga1lSl0QSK3XJLnX6O6Mo8iugp4aoWEtpY0lwqZYqy27nhhMHd0ZPGfPQ8pSOdADXtytg85UFR85nG5BOWxAy93fKDXtM1AeLv1UT9T4rLD9ZviPVYv1PigxUzuzb7zvRihUzuzb7zvRiCFERAU7Ozd77PSooFOzs3e+z0qIIEREBERAVivTAZTI1IdPk4hV1axPZ0vB33FBVREQT0A4h0eyMx8JA\/UJz5UmB6tX8v8AexVEEpK8lYArJWi2JXNmYE1n5MzWWJLnGAAPU9yr1BlJEzBInjG9eNXrW3vpvW1eVGAqFS03yQO+FC8Cbablir\/cnGy2lhObAOaZVGROs+SxLidSpjVDS7ILObl6YDiJiSOBkWKmeZGI2NkwNSQNYCVaeVxbwMWMj5hYZrQscyxnkGCsVMbVdrUedNXE6ab1XRYjpf8AAMa0jLUBFiHNrDKCSQLyCDJ4WzXVV3JzEuLj0XEOIf8AxWSDla+SSbzm3TcFaWVZ2bgn16jaTIzOmJIAsC4yfAFBnVwTqVXI\/KC0iem0jcbEGDY7lUfqfFbc8l8XMcydx6zNDEHrd69PJTGSBzUkxo5m8A8e9BpVM7s2+870Yr2M5P4mk0vfThoi+Zp18Df\/AKjiqdamWsaCCDmdqI3MQV0REBTs7N3vs9KigU7Ozd77PSoggREQEREBWsT2dLwd9xVVWsT2dLwd9xQVUREFvA9Wr+X+9iqK3gerV\/L\/AHsVRAXsrxEGQcmcrFEGRcvJXiIMsysbQYGVC0aCPqAVVVza\/au+H7QgqSvERAREQF6CvEQbHZeOp0y7naXPAgAAvLQIIJNhr0QPAlWnbUw27Cwdx5+od4NwbEQCI71pEQbjF7Sw7g7LhcpIseeecpN+roRrZadAt5sDDtE1PxLKNQEsAe2Rlcwhzp8Cd3BBo0XYPx01Ax1bCwBzgdzPRLwX08jt\/Ve5wMfypi9pgVGHnsMQXZi6lR6THNaYs6JzaaoOPU7Ozd77PSouk2zi2808NrYV4OjadHK+5M9KOjAvqVzL67iIMRM2aBpPAd5QRIiICIiArWJ7Ol4O+4qqrWJ7Ol4O+4oKqIiC3gerV\/L\/AHsVRW8D1av5f72KogIiICIiAiIgK5tftXfD9oVNXNr9q74ftCCmiIgIiICIiAiIgvbIo03VP4lUUgOlmLS6SHCwA3wSfJdTW2m1wDTjaTdxLcO4BxDnODjeZsNBwsd\/EIg7Y7YaTfF0jZsH8MNS6CHTpADTYx8r+f4k1z5OMo2aTmOG1c6GkQdbAGT32XFIg6rbWND6LmjFUqmnRFDI6xnov\/7lcqiICzo1Mrg6A6CDDrtMGYI4FYIg6B+36B\/+lR46mSZBvAG61o1Oiw\/x2jmBGDo75FyCDExOhsb7pWiRBs8ZtOm9rQMNSZB1bmvYiDeeG\/cpMDhG4gEGrSoZAAwPJAcXOJPScTEcfBa\/B4jm3h4DXEbnCWm0XG9bUcop62Gwx6JFqQB6sAz3cBGiDxvJ8E\/+6w0RM86J3Wy8b\/QrwcnzmZmxGHDXz0+cloDXMa7cJPTmP6XcFmOUrswd+Hw0\/lbogDraAQI7lGzbjWtgYbDky4kupz1nZgAJsBoNbIKmHYGseS9vSpwAD0pLmmIjuKooiAiLYbKq4cZufY90lsZTBA6WaOkAD1bkHQiLyA16Ld59nwOjiSeOamJt4cRPmdbLzC1sC0tz06zxnJdLgOh\/EDQA0i96RN\/ZMd4aVFu2P2faW4kxHtUxOmYn\/cBHAa3WAqYCXDJiMsNLTmYHAgvzA2jKQWbpBaUGnVza\/au+H7QpMS7C5ug2sGwOs5kzJnRukR9VWxtcPeXAQDFjc2AGvkggREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREH\/\/Z\" alt=\"El Universo y los pensamientos : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Expansi\u00f3n acelerada del Universo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No dejamos de enviar ingenios al espacio para tratar de medir la Densidad Cr\u00edtica y poder saber en qu\u00e9 clase de universo nos encontramos: Plano, cerrado o abierto.<\/p>\n<p style=\"text-align: justify;\">En presencia de grandes masas de materia, tales como planetas, estrellas y galaxias, est\u00e1 presente el fen\u00f3meno descrito por <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> en su teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, la curvatura del espacio\u2013tiempo, eso que conocemos como gravedad, una fuerza de atracci\u00f3n que act\u00faa entre todos los cuerpos y cuya intensidad depende de las masas y de las distancias que los separan; la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a><\/a> disminuye con el cuadrado. La gravitaci\u00f3n es la m\u00e1s d\u00e9bil de las cuatro fuerzas fundamentales de la naturaleza. Isaac <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> formul\u00f3 las leyes de la atracci\u00f3n gravitacional y mostr\u00f3 que un cuerpo se comporta gravitacionalmente como si toda su masa estuviera concentrada en su centro de gravedad. As\u00ed, pues, la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a><\/a> act\u00faa a lo largo de la l\u00ednea que une los centros de gravedad de las dos masas (como la Tierra y la Luna, por ejemplo).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/1.bp.blogspot.com\/-G-eNRPEUY1E\/UEU5V9rvTLI\/AAAAAAAAADU\/dzSDOHF0DE4\/s1600\/espacio-1600x1200-35233.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todos conocemos la teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> y lo que nos dice que ocurre cuando grandes masas, como planetas, est\u00e1n presentes: Curvan el espacio que lo circundan en funci\u00f3n de la masa. En la imagen se quiere representar tal efecto.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/3.bp.blogspot.com\/-fE8cImNEXSI\/WABzSIqV9rI\/AAAAAAAAD1o\/Kxld3OTajU8nzsk_YMId-hppEbJTlh-zgCLcB\/s400\/foro%2Bforosmexico%2Bcom.jpg\" alt=\"2019 febrero 17 : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTOEwOxkr2oTfWymx0LdLlQa5s6Z8G9huzeug&amp;usqp=CAU\" alt=\"curvatura-espacio-tiempo | Concha Corner &amp; Toni World\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, la gravitaci\u00f3n se interpreta como una distorsi\u00f3n del espacio que se forma alrededor de la masa que provoca dicha distorsi\u00f3n, cuya importancia ir\u00eda en funci\u00f3n de la importancia de la masa que distorsiona el espacio que, en el caso de estrellas con gran volumen y densidad, tendr\u00e1n una importancia considerable, igualmente, la fuerza de gravedad de planetas, sat\u00e9lites y grandes objetos cosmol\u00f3gicos, es importante.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\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alt=\"La formaci\u00f3n de nuestro universo: \u00bfherencia o entorno? | Sociedad ...\" \/><img decoding=\"async\" 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\" alt=\"C\u00famulo estelar \u2014 Astronoo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSbMxffpsYI1JuRYzFpZVT1-z0fgmyi6ozyDQ&amp;usqp=CAU\" alt=\"El Ba\u00fal de la Astronom\u00eda: EL SISTEMA SOLAR: UBICACI\u00d3N, MOVIMIENTOS ...\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExIVFhUXGBcXGRcXFxoYFxoYGBgXGBgaHRUaHSggGholHRcXITEhJSkrLi4uGB8zODMtNygtLisBCgoKDg0OGhAQGy0mICUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLTUtLf\/AABEIAK4BIQMBIgACEQEDEQH\/xAAbAAACAgMBAAAAAAAAAAAAAAADBAIFAAEGB\/\/EADcQAAEDAgUDAgQFBAIDAQEAAAEAAhEDIQQSMUFRBWFxgZETIqHwBjKxwdEUYuHxQnIVUpIzB\/\/EABoBAAIDAQEAAAAAAAAAAAAAAAIDAAEEBQb\/xAAlEQACAgMBAQACAgIDAAAAAAAAAQIRAxIhMUEEURMiYdEygaH\/2gAMAwEAAhEDEQA\/AOPwL7Qfb731XV9RwGG\/p6bqTiahkvBFguVpMBIXb\/hrB0jl+Jds3XTWN62HkyUzkYLTMaGb6LWMxOd5eWtGYkw0Q0eBwu969gMObU\/TlcT1PB\/DcWOkOBgtIgjyhnjTVjsH5OxWY3DgRG95n6QkxSVwa8hrHRAEaRuTqNdd0N+CjQg7g\/e6yP8ARtcVLqK+qSSNYiBedOOBfRYymVZ4nAsbTa7OC50y2DLQCIM6Ge3C26nR+CC0v+LmMiBlywIjeZlMUDLKdFc0Cbp7p9eDG3+tvvVJkElNYZimoyE+l\/hqgMjnULdfD3SeHHurvB05IzEQbT43jVVrRrllVWxD+msZIECRY3Mi1t0PMYMaWlXnVcKymS1j8+vzDT0VSGbIWg8WRSVoE5llY0AGt7mAfCV+Fp6Jth+XZLkhl2beg4RpBHmdOFOtM+gRKDLSFQ2Iy+4IP3Coq1lavJF1XVG3k\/f+VTY1ClzJMmdff6oNd2w9xN\/QphyXqMv6BLbKaFmt5RKUSMwkSJExaeYtvdSc3jVbZT+oPn\/F4Q2KnH4EGINPMGxJtP8AbcEeCCFPEY976baUfK2cogTe9yBdLvpkG4jyosf8wJE9jN\/ZGpmaWJXZug2LrdR11Iib2WyAUSfAdbAF3+lMDaEN4EolEf4QNhQXQjtFlM31j0n6KS04ITVFcF6xEzFuJvF94S2IqSW6QABIEe8anujVmpUa3UTFZEMOBgTOixHxOKfUDc7pyAMGlm7CPdBa2bDdHJ\/oHGnXTfxFi1Hce4WIBmsQTA0UwQ4Zi4y2DLQIgzoZk2\/tVjg+sFliVSfETFOnmvuuwp0eeiti0rdUndJYh5cZNyfUrMPRbJDiRYxAm8W9EzhKuV0sANiLgHUEaEdyrlKy1\/UXp0Cdtv8Af0USwJp9M+JQixZpLpqhI25mcAcaIWHw7TmkkGLW1Mjv5TTNFJjFcHRMsduif9KUxQocKzoYP5ZtEgG4m\/DZ7KdOjExvbhN4xCdMTa0khWlE2HqgijJlN0aZhVLwashr8wIKEyne6KyQQOU0GDUj1SpI0QyWhYMuscLwNPsogpnNG25Q7g+dklo0wlZgMmJTdICOySqMhxLdJlNh1gJSzVEDiQk3t9uE89syhmjxH3G6pjSoeLnhDc0j+PZPVKRF41uPr\/ChlbldJObaBY3vPFkDRGxWmSHCCWmQQeLi8i9oUCwB9yXNBvlsSJ2JFj5CI4kwTfbvA7\/RacLab67iJt98IGDqCzSb3jknTi11stETGp18ajjcLA3mfTVScZM6DjX6+iiBcQbZGmqG4xpqL\/YKOwz4WqTBmBcJbInuN0aFTiQwmGDzDnhggmSDEgSBAG+nqttpmYTWMcw1HGm0taTYEyQPO6DVeS68z31UZWOL9IN37crT1F2o4\/dFa4gHS449fRLY9eCVdhIJtbW979t0uwdtd+N0zXfYgaGD7T\/KC0eLeyuxMk7NtPlEb5QijN0nlSwoonmb\/wCp\/wDr\/CxRgd1iqxmqKqgJV9h8JI4VP06lJ1hd10XAiASutrJdZwcGSCi2UR6e4EOAnssGGdMxHK9KxWGpfDbkbBi\/dcP1jFtaS1qkJX6KlP8Ak6kVT290BwQzVOZTLpSpOwouiQsRBnQzfXXfhM0RdJ01Z4Ngsl7ND0+DtGkSmW4YpnD0hAECZmU58C2lkSyCpNFbSwpVlQ6fZN4DDyV12E6Q3LojeTnTJOTvh55i8EQbILbBdZ1rBhhK5LEnVW+oZgyfBb48OPeyLh3iTOvCrq59wi4GpOqTPh1sEr4WmHe1kktkEERzPfsYKHS50j1+iIKcomQmw+qTZuUV6L16ZhQNG3fXsm30XCJ91stlV6MRV16clDdh9lajDoLqV1KIyrq0EF7W5d808WjmZ1nsukxFGj8Ccx+LNxFo8qic2bnnTzqpJUJx5N7FTThAqgq0xeKL8pLWjK0NGURMbmNT3SlMSZdoNEtjY210G1kDupNaImRbZSMm53Q6ltFaZTRoOgyP0B+hUX+L3kz4UwBbVSyiDa\/PbwoU0Jv7aSisch1R2US5CWuAq0bEzvx6IYCYAEd5M+LR+6E8KgKJMYMs5hM\/li8Qb5th2W8ogfX\/AAtUxvFtFOVLLgiELESAsUsMp+n1oNrmQAOZn79V1vTvxA0WiD9PZcIwJ2i4BdjHl5UunlJY\/q4eh4rrby0gZQD7rm6okkkz\/tIU8U4nWVJ1dXKUEqSItvrIuqXkopcgPas+Jssk5DoKujNNhVp08aKlZWhPYeqCRyLjmQkNmqLR1bPyzwrSi6zQSCSNBt57rl8LjXTYED\/l+v8AK6Hojm1AHQRIkg6\/xslbtC8seWP4N2VxHH6LqcL1QZLrguo1HNqDKSQ7fg8R9EcY45TBuPsrXBqUemWcH6i06\/jM0kLkcU8zEJ3EYu0623VRUxrWEucZ1trqI3tomOXwmKGrI1cOStYHDNz5fi0w\/wD9c1\/4SWM6y4tytGUH3VVgyKlUNlrSf+TjlFhOu2iTLZm+OaEKPQWYctFxdS+CRrquUw34mxFKCCHs\/KWugx3k3ldl0vqFOpTzESTJI0jsO3dIs6Ec9rgo9xBnbjb2Rm0hGYaR7Jx1Om7QRKmzCECx+\/CJDv5FRWgpd7JVq\/D9kA4cow1JMrsU5z4kCwAsALC22\/dJV6UW1V2aSUqUrk34QtFwSXEVFSnsoFo307WVkaCTr07+EvwZQq+wWNylswc0+mWPeZW6x7LKVGAqsFogaZEO7\/pGyzlELO1tJ94UHC6sESrsUGNFpmNwPqrN+EPHfix0SjqMaqONAJp+AsU1uc5R8s2kgmNpI3S9QJh\/EC3YSguCCQSXKBNF0V4WNYiPFhcb73tyNkJEqALEXIsUCs5mlcp9jREKppOgpkYgDddByPOR4ulgxl7JunTmFWMxn9vlWlAOcAbBRtoBU\/Cxw2EDvHOnp5Q8Z0m1ijYJvOvOissA1jKTw97s02zXJDtwdgOO6z5HQ6C54csaDmgSDBi8Kz6dhTlbUzNyudlBJvmGw76W18q+pYej\/wDm7MZbGlj2zaDskutYLNTFxkYZkANJuIcP7hbUhZp5PhpxQS8RZ9MoZ2lwAc2SHHS8SB4NvdXn\/jiGtFMgAi0f9TuuL\/C3Uzme2aj2H87nNmALfOZ2EXJ08Lu+knO3MSCGggZDAMAwRFogeJCDb4xGdSi7XhzmOc+m91QuIGUAgD5M41O8FZXquaxriLmcwi8g2PqnvxQwCiS0gsLRM3JIaI+ke6pyKopUg+AXy+xk5YGUwBvJJO2iZCYSW0borsTjybJDEsIAncSL7X\/gp7FNEmBHCqa7lujLYzZI16QqSk3UxM+d48fW6bL7IbwrFySB4R0HyVa4bqDmRlcR4VVlRQ9Ka7Zoxz1VI6rpvXnkhrgHTafyn3XRu6uyg74NUZS0ATOYe41XmbcRF0b+sJMkqtF8HL8iV98PXMNXp1RLHSkuu9Tw+Fa11dzhmkNDWlxJAmLacXXEdJ6qaZkEgdk91L8VMaM7nCROUGCQSCAb+SgbaNcZJq74Q6T\/AP0Kg97aGIovo1HPDA4CWjMfkDwTLTcAkTzZdDjqOUnsvJfw5g\/jveHiXVqzPn3Evzud4gH3XtmKpMe50OHqrjO\/Q\/x5yXZPjOac+Cl3Am\/KssX0+\/5he2uvrutU8FaMw4jvopVnS3jV2U1NmZxHCKKasR0x7ZNrnZabg4lTUCTj+ypqSLSY1jv4QA66sepYRzQCRZ1wTwLW9Z9lXimdhKrxgNKS4dG\/E4c4UNDT8Xc7Qubqu4RyPlETO97eiDCuc0zP+Pg\/jsXqU7SgFt5TNWpbS2mnndDfYfokNmsCQhuG8jiJv5jhGhAdTuqKZHMsTPwmcn6LFeoFs4xpkSFgBsDdKNrw4wZEmDyNjB0TAeTcaros8wpj1Cncz7qwweJOg0H1PKqcPVITuFeRfaUufhcJdOpwAc0gkgyJMjQTz\/HKdp4iXflFrA7H0K5fDYtxNzIGgVhUxTi5pDb2mLC0e6zziasc0z0LAUqTmjNEAE2NvE7oYawAAaOB0AOU3NyTpdclhKVSGkGN3NExBnS9iFe9Ne5rw0uySARacxtY8GNlmlK\/gx4HFWpf9FTW6bFUVGU6lJsN+K4tdEz8ziBdtri0GFTdG\/Gv\/jnuotNPFUrmm8EtDW1CXPaWkHcmx09YXoz+mufndWcMjgSWsJJOovOvyxbvHc8D1H8H4ao1\/wAClWbUaxuSQfmO+ffNEuMCBAG4moOMX\/cucnlhUKtF878VYXF4Z1GnTNJhYWFvytDTB0PE5b\/wiVeps+CwNALg1rJvMAR7jTU87rmR+Aq1OkHyIdYSC1xvqGG4H\/aPCWaCxsH08eU2OOMn\/VittYVJf+\/RjFVnFxlwHkffhIVKihUq3UK7xlEEzeeI2v7reo6mWU9jCUTD1BmGYEjgGD7wUpTfKboUZmBMCfA+yE2EbMmSTiNUcKXXAU\/6C\/7Lovw5hWugbrqqH4XaQahfaIgATfurnBJkx5No\/wCTynE4aEqV2n4g6UwEtzHMvPsfii11zNo0A0tt4VTx\/wBbRcMzUqkO13uaIM3VdWofEgkwOygMcXRJJAsJMwOOwumsNUGiyuNo2RyJy6Xv4fw9Ngm4zSARqABH6q+wOLqNb82ZzBDc3BMxc+N+CqHCg\/DEkfKTAH92s+qmMUeY9\/v7KS40dnFNRiqO0o4zM0B4b\/2APoRqEEAz8r8w40hczgusOaIkn0BHqrGh1IOE6HcKrNmOcX4XoquEQ+5bHItv5TeH6l8M5nhrpGW7SYndcyMeZu2FI1i7SyPYk8UZqi\/qYqkRcH\/5kR2QsR0luXNTcC037+yom18oMk62t+yNguqOaSSbDQC0jxopaIoOP\/Fh8c45WtMQwECw3M67qnruhdBVr03CCQ1x7i\/okq\/TiJNj2kegS5L9BxSSrwpnN58oIJcTaw14H8JnEsItCXdadb99+fdKLkn8NH7\/AGQxclY58\/ei0UQDCT9wsQ1tQlnnjQmaT7KIaIU8kXXQieUkqG6DZubBPHFEgMk5RJAm0mATHMAeyq6VQEEHWReTYQbRoZt7J3B08xHCKvoLd8RfdLoAQXeR63V9hPmiLNBnQX\/wqWkBa9tOyvQ8Na29tuwJ4SpK0aYcLOk8NknWAIGpzEgW91PrxDWBxJkbgTIgyIFpSgqtdBvYebf7TNIfGZBEhtwJ1jSf4SMmLg2GSpKTG8J1PI0DI50lwAJjTbLOYajQHyEtR6PVrPa7FNLGAZnAVLhodIptbTs0GJLiSe86Fw2KgOLmicpBcCAfAOwBlLUupPc+o13ysJAgOmAGgj0Jn28pCgE5NW48\/wA\/6HfxB1YudAjKAQ0\/28AcaLjMcAZHsjY4EvdmOhtsWnt2IKr3ViWkkjWNb+yfhhTF5JJR1Enggjyh1yIsi4qrmIkzaPQCAPAhKYh0bra3dMyKOqYNpIKt8CW3zXta8Qbe\/hVDKiao1U3HwyZOo7DolSMozRfUd11OF64G\/JnBiZi8Wsf9checYOqdJiR+6katiJM8rUoRkrZkU5w4i\/691MVQ4jVp\/wB3XnPWmAmVeVcTAtr3VPiWZrpOZRSqJowbPsiqoiLKww1QodTCwJBWUnFYOpnS18Oho4oxAWhUJSlFpDMxiCSBcTYAmW6gXF\/KJRxMTYGQRe8dxwe6U\/Tcp8HmiGiwuZBm9pBEbevCPSLiCQLCJPE2CQoVgJmTYxHP8KXxYulM145c4XOHrj\/kT6a\/VbZXvrHlUTcQpnEmZCC2aFlSL1zubqDDe9o0PZVIruAMOjhY3FHQ3Ut2M\/mRbOeN997G2miLT6gWgAgu4mf5VNTxBJgeyO6odCLqOylni3ResxzKjcrmAETcSJk766KvxtHLp+n8qGCoGo4w5rSGl0udE5RMDk8BZhMb\/wAahsND+ylOgo5I3qLQd\/v0Wk5VoTcXB3CUqMy7gggG20\/vsVQbVA8y2hrSsrhyLApuNoWqbN57rTyTqTx7aei6CZ5eXgMN3AtztKssHUStOmY7axt5j2TuCYP5ViVF2XuEeMumy3Re4mduEi+vaBZHwtbZChkn8Oh6fi7TEGIH7ImFxxpyCRmgW19SVQGqZBv4RBic1STa0eVTfQ4vnToXYkuBnR1jxfskMS5zIjQWPuoDFWjhLPxRMj\/aCUYh2yOPrAiTYxdVOYRINpTeLrgiN9FX1yBYC37pmJcEZZI1W2QIBIDjAm5iSOT38KFStJWnVG5TrmkRpEXmd50j1TuULk0zTXxYGybZVECABAuRN76mT6W4Va7lGw1TZFBi5Khs1jtqif1BJuUvRIzfNIHYSfaQov1JTFIXoiWMdBnVL0sQMwJGYSJbMSOJ28qdS7Ul4SZvo6EfgfW62GhFZogFLyRo0Y2gza+yw1D6KGG7o+WTc22Cz+GlJtGqFWSjVcTCg1o5WOy6m5CCUej4SajVmn1Bm+WTYaxMxfTaZ9EfDvmCq80xsm8MLKSiSEm2WWGwj6phjS7KC4gXgDU+EBuq3h8W+mSWPLSRBgxIOo8IbKoFyqcU1wYpPbvhddFcKNRlV2UkEHKbj1HCZ6t1SnXrOqZQJOjbNHhc9WxJKxrXZS4AkCJgWE6Shd1QyKhvsi3FQHRwHZSe1h1e0fX9FTU8x1sivDttY03QG1S54W+FaB+RwNtNPoVN9IlpJbpEnYTyqATEEQVZUMa4gA3G83+qgcZ3wl\/TLaN8dvB91isKkcS0hMf0xLc2U5SYmLTrE6SkC9GoVTI44Wz08w2NBhUg\/L2XX9JpYE4Ko6q8jED8gXFV2kybwPa9h9UmOTdtDJR1Vhv6id05Sqxuqqg2LlNsdKeoWZ3L6PNxUppo3hU7x6JijiNPm2\/dSn4Wn+y0dihElKVK4meUlUqd0IvCmn0jm\/Bms8bJcVbrHmyT+Je6Z8E13oX4oNgO29\/vS3CjFkvh3\/MmC6ES6WvCFYqeG1WVNlOnTKKKFz9GKreFKjcXCm6gXN+5n+LIuFo6hPjHoh5EIYmnAMeUi3ldBXoCL\/5VV1Gl8Nxb4IuDYiRoSJgi02Sc0KY\/FO+gqb5W5QKboRsyQ3ZpiYDCYw9STBdFjfvFh2nSdkq1yHKU0OToPiq8E+1jI91tkwlHWklGo1LIWi4yt9GMtkRr7Jb4s2WOfAQUO2SGTX7rYfKTo3RGVVG\/0FF36N\/EiyLRrXCTjkG+im1hy5pFoBvcTMW9ChqxinqPuxMa3S2PxxyEsME77+6U+Io1TIU1Qx5pSVIselVc9MNc4SNCdx5TM5TqqanSyuLczbAGQ6QZAMA7m+nYo9OogaY3HlWqRb\/1JWKu+IsVUM\/lKFrkSm6dkB1QQIEWE3mTz28LYK1HDQxUrmNVnxi4CXEwIAJ0EkwO1yY7lDouggjUEEeQZBWE3MqIjQ\/TpuLS4AkNAJMWAkATxcgKIqqLa1tUMkJqAaDFxJWPdChUqOcXVDJvcgQJdMTFhMG3ZDrVwSSBlE2EkgepuogJIK6oR5UBUul\/iLbTKuxTVssaGIcwhzTBBkHulqjVnxNFs21Cl2hrXSTa735QbhgyiABAknUC9yblROt1PDvAuFDGG5ci+kcVraNPNwn8LVFkhRfaSbrdB0AyDqL7DW2mpj6FMg6YjJHh1\/TKYdZXdToJylw+91zXQsTJgHv9\/Vejt600UDTIbbeL8Loxf9U0jmzj1ps896tGrQRaCDczuVzeIbJXS9ZrNdMEfvef4+q5mqbrN+SkaPxpNIA9ig10G6I\/yhAE2WCXGdKDtEw5ac9Y2jrcW+vhRfRKHZMdUqA1TyiUxY9lJ+HiJI09r\/6WntyiUDki1FrpNminEhApTp3U61rpbYxLg3SgBDqEHRLU6liVOi4GZVL0ZaaoZwuIAkFrXS0tGaflJj5hB1HedVOoYlsggEwRoeSLaGAl2sUHOAKPUC6JvWs1lB1QHT9VoFCwk+kqLJcBIEkCToL6k8IzTeJFpv4SwN4RWa6ga3Omk7AnsgGph\/iLEv8AF+7LFKC3K1ZmUQEbBYY1ajKYgF72sE6S5waJ7SVpo5l0apVUSqbygVqeUkcEj2RqJlpjUD3vH7j2S3xjYuyXxNITL6L2hpLSGuEtJFjsSDuJB9kphqZcbHQE34CO\/EOgAuJAsAbwJmANkztA2iD3IeZYdFBpU8Bl0wOUw8ffCE8LKLTqrsXVOhppkotWpyknG9kVz0cSnKhhjhzzt9\/YWqdF9QkMBIa1zyOGtuSewQGuspNdvyiZcesNS4CyoIQpi6k15N1FImSKG8HinMghW9PrBi5XOucRvMcqArE+qbDM4maeBSZb4zEAuOU+DpN7EibKFSswVJaC5gIID7EgRIOU79lWPqcEkbTr+pW2VNEEsl9DhjpUOVRO33OyBDiCGNmLk3sOfChUrcWWYLqNRge1ji0VG5HQTdsgkHkWCXJ30enSpEy0xG\/0Pqfu6i59rlapWsoPd\/xS2Ni3QQPYQDJmTIIsBaLzffbZSLJEj8unrt+iV+ANz9lTLXMIIImA4b2I7hLbVje10nVrPgBziWtkN7Akn9SsFQEIdOrmEcoTeFKsidBBT2W\/hlp\/i491ptRN0bkRFg43Eg5QSZHpCC6GKKZD4pQ5vqsJUqbJV2W42aa7LcWOvt3US66IWCVrIiaB1IQVJoJ+476rbwh5yJ9vvjRAw6ol8NYo5hwsVUS0f\/\/Z\" alt=\"Las nebulosas, esas bellezas difusas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Todo est\u00e1 cohesionado por la fuerza de Gravedad que general los cuerpos y la materia<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta fuerza es la responsable de tener cohexionado a todo el universo, de hacer posible que existan las galaxias, los sistemas solares y que nosotros mismos tengamos bien asentados los pies a la superficie de nuestro planeta Tierra, cuya gravedad tira de nosotros para que as\u00ed sea.<\/p>\n<p style=\"text-align: justify;\">Un sistema solar en el que los planetas aparecen cohexionados alrededor del cuerpo mayor, la estrella. Todos permanecen unidos gracias a la fuerza de Gravedad que act\u00faa y los sit\u00faa a las adecuadas distancias en funci\u00f3n de la masa de cada uno de los cuerpos planetarios.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/misdivagues.com\/wordpress\/wp-content\/uploads\/2009\/06\/fuerzas-fundamentales-5.jpg\" alt=\"\" width=\"547\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No obstante, a escala at\u00f3mica la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a><\/a> resulta ser unos 10<sup>40<\/sup> veces m\u00e1s d\u00e9bil que la fuerza de atracci\u00f3n electromagn\u00e9tica, muy potente en el \u00e1mbito de la mec\u00e1nica cu\u00e1ntica donde las masas de las part\u00edculas son tan enormemente peque\u00f1as que la gravedad es despreciable.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\u2662 Tipos de escudos fabricados y usados por el Imperio Diamante ...\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Escudos de Energ\u00eda | Halopedia | Fandom\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La imaginaci\u00f3n no tiene l\u00edmites y ha ideado escudos de energ\u00eda para personas y naves<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">No pocas veces hemos querido utilizar la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a><\/a> para crear escudos a nuestro alrededor, o, tambi\u00e9n de las naves viajeras, para evitar peligros exteriores o ataques. Es cierto que, habi\u00e9ndole obtenido muchas aplicaciones a esta fuerza, a\u00fan nos queda mucho por investigar y descubrir para obtener su pleno rendimiento.<\/p>\n<p style=\"text-align: justify;\">La gravitaci\u00f3n cu\u00e1ntica es la teor\u00eda en la que las interacciones gravitacionales entre los cuerpos son descritas por el intercambio de part\u00edculas elementales hipot\u00e9ticas denominadas <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a>. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a> es el cuanto del campo gravitacional. Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a><\/a> no han sido observados, aunque se presume que existen por analog\u00eda a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a><\/a> de luz.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"thumbimage\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/19\/SimpleSEMandTEM.jpg\/350px-SimpleSEMandTEM.jpg\" alt=\"\" width=\"350\" height=\"257\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRjXgF43sjxAQrFowlBPKhK0iz5SCtCO4S9gQ&amp;usqp=CAU\" alt=\"Microscopio que aumenta hasta un mill\u00f3n de veces los objetos es ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTDaJRre8ejCVp4WGgTeArVeGvUZ-uT9Isf1A&amp;usqp=CAU\" alt=\"Microscop\u00eda Electr\u00f3nica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los microscopios electr\u00f3nicos de transmisi\u00f3n pueden aumentar un objeto hasta un mill\u00f3n de veces. Un <strong>microscopio electr\u00f3nico de transmisi\u00f3n<\/strong> (TEM, por sus siglas en ingl\u00e9s, o MET, en espa\u00f1ol) es un microscopio que utiliza un haz de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> para visualizar un objeto, debido a que la potencia amplificadora de un microscopio \u00f3ptico est\u00e1 limitada por la longitud de onda de la luz visible.<\/p>\n<p style=\"text-align: justify;\">Para saber d\u00f3nde se encuentra una part\u00edcula hay que iluminarla. Pero no se puede utilizar cualquier tipo de luz: hay que usar luz cuya longitud de onda sea por lo menos, inferior a la part\u00edcula que se desea iluminar. Pero sucede que cuanto m\u00e1s corta es la longitud de onda, m\u00e1s elevada es la frecuencia, de modo que esa luz transporta una muy elevada energ\u00eda. Al incidir sobre la part\u00edcula \u00e9sta resulta fuertemente afectada.<\/p>\n<p style=\"text-align: justify;\">El cient\u00edfico puede finalmente averiguar donde esta la part\u00edcula, pero a cambio de perder toda informaci\u00f3n acerca de su velocidad. Y a la inversa, si consigue calcular la velocidad, debe renunciar a conocer su posici\u00f3n exacta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"thumbimage\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/6\/63\/Gamma-ray-microscope.svg\/220px-Gamma-ray-microscope.svg.png\" alt=\"\" width=\"220\" height=\"293\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El Principio de Incertidumbre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es el Principio de Indeterminaci\u00f3n de Heisenberg el que nos dijo que nunca podr\u00edamos saberlo todo al mismo tiempo. Si sabemos una cosa no podemos saber la otra. En el Universo y en todo lo que nos rodea existe ese principio de Incertidumbre que nos deja &#8220;ver&#8221; algo y nos oculta mucho m\u00e1s de lo que alcanzamos a ver.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 53px;\" src=\"http:\/\/stopestigma.files.wordpress.com\/2013\/01\/mirando-el-universo.jpg\" alt=\"\" width=\"599\" height=\"449\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Por muy atentamente que fijemos la mirada en el Universo&#8230; \u00a1Hay tanto que se nos escapa!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Existen en el Universo configuraciones de fuerzas y energ\u00edas que a\u00fan no podemos comprender. La vastedad de un Universo que tiene un radio de 13.700 millones de a\u00f1os, nos debe hacer pensar que, en esos espacios inmensos existen infinidad de cosas y se producen multitud de fen\u00f3menos que escapan a nuestro entendimiento.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITEhUSExMVEhUVFRUVFRIXFRUVFRAVFRcWFhUVFRUYHSggGBolHRUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OFxAQGi0lHx0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLSstLS0tLS0tLi0tLS0rLS0tLi0tLTctLS4rN\/\/AABEIAKgBKwMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAADAQIEBQYABwj\/xAA3EAABAgQEAwYFBAICAwAAAAABAAIDBBEhBTFBURJhgQYTcZHB8BQiobHhMlLR8QdCI2IVcpL\/xAAaAQACAwEBAAAAAAAAAAAAAAACAwABBAUG\/8QAKBEAAwACAgICAgEEAwAAAAAAAAECAxESIQQxE0EiUWEUcaHRBSMy\/9oADAMBAAIRAxEAPwDyF8qQhd0Rp+V7BMdixsqqZ7GHZDyC0eZUIPokaD19Vupjsg7ZVcx2ZeNCr5k4mbpXwFT6JvD78Fax8GeNCoplnN31RckVoiUFFzW+HhuiPYdqZbpoPrz95KyhkTwp53obpC2mflqOSc4052TCPf8AKsgXuqGmxANCCPEHZDTmt80jx1UIKAQdD9RcIhJApoaaG9OZ9EFpRGEGx6GpoPEUUIM8EoH4TxS97UtbM9ckhpqoQRl6czTr7KMOGmZ4hSgpvWprpRCoPfqnUretLVA9FRB8NgOtD96Irmmo+2o0pVDhRA01PzU0vS+Y03S8enT+0RBzhbQ5\/wBoZAr9a0p0Tqnw\/KQD65aK0UzoZ6q1w8g2KrXMoTamlPBSZc329Fqw1xZnyTs22DSwLgvYZFohQAf9nNPCNgNV5N2CguiRWtpUL1PEZxpcxjL34egzWrO+XFL+5iScttsycvAD4w4rkm\/iVTf5Im4YdwMNx8ttKK9ZHbCbGmNIYIZze6zV5Ri80XOJJrXVXkb3v9AYfz2VcWJn99lEc5PiuUZzvZWDJbb7OlMa9DOAp4dpQa\/UU81zRelaV1NgNb5rqdVmHncwL1sd0xEALuZSPI0FMr1z928lbIDc2nOmqUhOtrX80skc5UQGE5zeXldcU3hUIfXb5dpUeJIg6KWXJLLm\/KaPjZVxcMbsocbB2HQK9eEF4V\/KyKTKTXZxh0VHPdkGnRb96A+inz6C4nk092O2Copvs09uQXtsWCDsq+Yw5p0RryET4zwmZwx7dFEfAcL0pde0zeAsOipJzsu3QJs50C8J5gSfYFPwkjAE2rS1K0r1pmtpO9mDoFSzOBPGhTVkTFvEyhouI81Pi4a4aKM+ERprXJGqTActAizKtq89BmkrTY+6owJpStAbkU2qRpzQS1WUO8krRtffwTSEoHvZQhzudf60TqaVB5ipSBKRzrRQgof5bVRGCvvLmggKdLQK2snY55CrriNYy+\/rorKSlOIgC9fYUiRwkuyvyAqtjh+GfCMDiP8Anf8ApBFe5bvT9xW6MLWjK88v0aPsrLMl2EClQ0l7v+2jVYYA7vIzhpwPvtUUqquRli2CBW7yXE77eq0nZWUDHg6vJ\/8AkJtpRFMwZa55ZX0ed9up7gYyXZUAVc7ck2Fei86mXleof5Ok2sjOcMyfJeVzzkvJS4Jo0+POvx\/RDiOTSkISt5LnU9s6Uo6nh+VwPvZK\/OhGWnjT8JK29EAZxP05UpVdw2FbbWzBrev0TTVLpzVEGpWAWrXnTOnJNJ9\/ylYSDUUte4BHUG3moQ408T904Qq3r9WplUhPNQh9SCdKcJ5UQxZqd\/5Jq4h3Xh\/gvfjhul+LBVEJ5icJpm6gt4f4LkxQUNxCq++GjkvfHdWLeImvagPBQDMHkU0zKpzsri0K8qNEKM6ZCC+ICh40vQS19kaJDaVDiyTTopsSijPCJXSD4SyrmcJadFUzWAt0C0xeQgPihNnMynhTMNOYBsFUzGFOC9IiNaVDjSjStE+QxVeKjzeNKEaZZoLqix9kgfwFvZnDGlU81hOw+i0TmTM1+M0ZltP4\/P1T25UprmrCLhjgor4Lxa9PU\/2UxUmJeOkMe0Vtprv00\/KkSxofDz+qjh51\/NlIl2EuPPX1C04d8kkZ8mtPZrOzWIuhxGuBpQip5HNadzXOiO4iXHizrWoNwVn+y+BmKSS4MY0AucdATSy9EwTCmRHueTRjaDiOoFh9l2uUxO3+jg5K\/LUhoMsXODQLBoHIW12V9IPAiNI\/Swd20\/ucc6b5KBMzHE8QoVmuGertKk9E+bit4i4O+SA2lBlxa9bLDk3XsHFf5Ov0eZf5GmC+PEoagOK87mW\/znktJ2nmy6K47uJ81mI71MyUpI6Pittbf2RHihpn69UgXVH8UPkuK579nRRxOXJdW2522uuKWlLctDv9tEAQxwTzrkOX51XV0OnhnzXd2acWlaVtnbPlcXUIDqlB6\/ROp0TgASBllU513P45KEBpwbyPSifFaAQNNwKGh3rr9EwTDxYOIG1SoQ9m4x7K7i91Cpe+5ru\/P7lyvhZ6T5UXBd4\/RNMQ7lVHfndd353U+FlfMi2EyRqniedv9VSGZdumunCh+FlfLP2X3\/knDNObjCzpnuXomnEB7up8dAuoZp24s05p4nGHVZT4xpXd+NPuppgOJfo1Ri7FDdFIWaE0Rk4p7cQcOav+4t42vTL4zAQnvBVSMQBzCa6bG6jhP0EnS9lk9qC8lQxOc13xu6HTQ1NMO55QXuCT4hp5JrjXmjmgnGwMRgKhR5MFTIg6IQqtEUJvGvtFVFw0KXIYbdTobK6K8w2Qroup4XvbOP58zx6L3sRhRcIjdHNFQdgVpcVaIcJsJtr1PO2qN2RlRDY55GdGjmc0k7JRHuJpVbfk5ZO\/SPNeTiaxan2xuG8LID4pFXMBpyAusxjkwYMu1pPzRC6NE8T+kLZScl3cGIYv6SLjfdeYdtZ7j4nZVsBsNAFJtO6Zm+O+EY\/t\/wCzz7FZnicfFVbjXdHmBc1UZzVkz5eVM9FhxcJSGlhzz1t5X2SlpN8\/uiOobgbkgVoLmw5UohuHPO9uufP+Ug0DKLgffJGiZaG+Yrf8aoQFeViqIIR6JzW+OmWfgmgJa0yrT11VEHvbTUEGmX2pmmnrl5\/hKHWpQmhryAtXTkmhWQQg0HOqYUStszS1sq2z8UvG3VpPVQhthERA9RYTgpDHhZTraHh55pwB5pWvRWq+icQXCU0sKlBhS90VNIviQHNKC4claGEUJ8Hkq4gtFW4IfHzVm6WUaLKKnJWmRe+Kd3x3TXyyEYZQOC1VB+9KTvygVKURN0PELmG+IThGQeIJeBTSL2w\/eJ7Y6ihpCUOU+MJZGia2ZKNDeDoq9pUuVF1Fj7CebovcMk+IhbfCMLsLKg7PQK0XpOCywoF08T4ScHy7+StBGS3DDawaXPiU2LCNToAFZsZck7qJjLwIZCub7MeTCn2ZbtHivy92DTcV0GVV5hj3zuWpxt2aykdhrZNyZZidIZ4fhusnyUZ6PIclXxZErX8O4Q3ybTksHybZ3f6daMTEliEwA0IvnWl+d6brWzGGclWR8PIRzRmvx2igBF615eNvT0SUVhHk7k06bclGiwSEWxDhoFb3\/CSIKGgNQMjp5aJaFJW1LZ1r+dlABOE0PiPX6JQBUfX3okSEKyDSn8ZSEe902vh9VRDUhyLDiKMnArPo6aosYcZSYcZVjHIcSMaqkhnyJIvRMN3RWzIWfhxVJhx0WiubZdCLVPVdCmVKZHVl62FMJBfLqQ2In8asFyVcSCeaA5m6unNBQYkAbKcUwdtFSZcFM+CU+LKIDoLhkSheLYSyr7RGMiU34UhH754zv75JzZ7ceqTWK0PnJhfvoimGQu6Kc2YYdvsnGEwpTdL2hvxTX\/lleGKRLNoU98sRldJCBBTceTsTlwaRtOzMbIL1bBWfIF4rg0xQhem4Djga0BxXRppro87klxl7NTGcG3WR7R4lYiq7GsdB\/SViMWxBxJuhWl2HEvJXRBxOaqSqwRwc0Oaik5qDxc1lyy7Z2cDULRdMoUrpcFVEOOQpkCe3WVxcm2big5hOGV0CIwf7Cimw5kFFMMOVrLr2W8W\/RQRpAHK6r4+H8lpI8ntZRIjHDMVC0Tk39mO8K+zKx5FQY0tTRa+JCa7kocxIJysy3h\/RleA+7V6prhlf36UqrqYkuSgxZUo0zPWNohBo96JvEjOg\/wB7ITmcvopsXo0DXooKjEJwekm4lMKY8JjXotVCe0MCeCuaE8NVkQrXo8OOQo9EvEpoNUWMObUhk2FTcScH0Vhcy9bHRREVHDjI7ZimaJaI2W1UNzFCZOhHZMgouIt0hIkFR4kryU3jB3TS0qapE6ZWPlEPuXDIq0cUN5bQk2Gp26odp+wktemQGzLxmEQTYOYVTiHaGG20NvGf3GzempVPExyKf2jwb\/KB4530V\/V8et7N5Ix6GxWilsQtf6LySBj8VpuGnpT7LS4N2gZEIbXgdoCbO8HKq2l0L\/6c1dm9dNh2qivliVCgPJ0qp8CYpa\/VYrujpYfGmF0QI8gTmFBi4XstZCe12Y8kUyIdzQryqn2OrDDMM+SeNKoRhEaLbRcOKhxZMahaY8qaM1ePS7RlWkhSIU4Qrh8g0qLGwzZN1FC1VwdBnQUU8LlWRZVzUNschJrxvuR8+Sn1RPjSoKhxJcjJFhzu6L3oKBO59kqYrtFZEA1FFEjSgOV1dPAOaixJbUJs5TPeJmfjSaiGUPJaKJDOoqgd21OWQy1iK4OSkIFwiNchCTFqiQ4qaLpDDVkJIKIwqEHEIzH7eShaaZMSFiEx6eHqJhNChia8UTuNPF0QLACImOcSUZ8FCLFYDbHsdRSYTidVFDUaCaKMKSYx7hujMmd1EBUqDLgqfI0NWHfokMig6rF9psX43GEz9DTQn95HotTOQA1rqEg0yXnkw2jjal0XNUjN5E1C0CXLlyoyHJQUi5Qh6J2FxYx\/+F5rEaKtOsRozrzFlt2y+4XiODzxgRocVpoWPB6ZOHUVX0E3jABLeJpFQRexusWedPf7Ox4efnHF+0V7JPaoR4bHt5\/dTITmnkpIlgckhwma+TAwJitiPNGiS7HckN8uRmFzCRkehSKxld+0Q5nCBpZVcxKPbmKjdaZkTp72RCxrhcdVU5Lj0y+SfVIxT2gqHMSIK2M7hDXXHmFRzMg9nMLVj8v9gVgmu0ZeYknDJRC8haV1MjZRpiTa7RbJyzXszVjqfRTNmt09sZLMyBGSguBCjxS\/QKy0umTjECZ3bfZUVsVP7wJTx0i+csp03g2RqJOFP0xHTBNcisckLUwtIyUJ6JHCCmGGdExkRSYb1ZekxrH7ogG10TgaVwlyMlTQaTB1T2RqZp\/DuE0y+yoJIkw4oKd3AOSgcJapUvHU5aLUp+x5lk5sLcKdAiA5qYyWBQ\/Kh68XfoqPhSck+A97D4K7hySOZGuY6hA8qGz47T6IcDuogPEOFx8isr2hwAA1Gq27JAjSo+qOJBjxRwSfl4vaNOTxlljVezxuLhcQZCqiRIZbYghe7Qey7DkKhRMU7EB4+VvSiJebO9M4+b\/j+C2meIrluMX7BxWk8LSOVFSO7LxsqX8FpnNFemc9xSKJfTOCNeyFDvX5GVB\/9QvKOy\/+PHxXAxASAQab8ivdjhDuAOyNLj8JPk166NPh3Mtp\/ZBfJwomnA7cIT8Piw7j5m7j1C4RaGhVjLThbzCyNuVs6FNr0QGxgRQ+SDGgA5K5mJSFHFWngd9+iy+IOiwHUcKjQjVXrl6KjJvr\/A95c3O6WHMjehUJmLMdY2Qo9DdpQ1j37Gci6ZH\/ALSxGtOY6\/hZc4g9mdx9VJl8ZacjQpVYaX8lqu+vYXEMPacgqGYl3M5haF04HcuaiTN\/5QzTkanvqig74HNBjy7XKRPSYOViqp7nsN7hbMeYVkwoBMyJGShFhVuycBS\/ItSymKsZnaJUVzE0sWzSMfJjAEpYuqnCiFwMWQG6FVDMIjJSgEoaluWhiaZGhzFM1NgTKC+ECgGARcIdDJqkXUOK0o7YQKoGRyM1PlpvmhHzc17LL4YeKDEw+uSPAjgqZDNearkOWNNFQIb2aVCnyk0N6HYqewDXyKV0lDd\/1PmEukmNjlHpkmXjnxVpKxWnNUTcOiNuw8Q5XCkwJgiz2kcws1w\/o2K5pdmpgwmnK6ktlGHNqp8PjA04XV5ZK9l437h1WSkxGROfTHwZNujqK1lWOGzvFQmNaciiCG4ZVSnDMeTde2XHwkNwo5ir5rstAcagUPguhTj26pzsbc3NoKfjcrpmL4cu\/wAToA+HFABbUBCme1jGggg15BDmO0LT+ph+6z+KTsJ+QofJapt\/vo04vF5P85EiYmyI4kAiqfhs7SJ3ZNWuy5FZSaqDZ1EPDsQLHhziXUR8eujVeNJHo0xLub8zD5Ij3CMzheL081SSvaKG4XdddAnjx1aaiqXeLXcmRt\/a7MzjsoYTiKW32VSJwjIrddp5cRYfELO2XluIw4sM5WVY7dLsZvrZdRJ6ovf7hVczGoag9VUfGvQ4kySnJMW7RoJXHS2xKtoGMB2vQrCGInQpohDWNMiy\/TN46aB\/hQo7mlZ2FiJyJ6ojp4oPiGrJ\/JImYVLtUT4orjNVQTGGyNJoXWmWL4CA6FRcuXVOa0CcxDMNcuVlDa0Tw9cuV62DthWkJ\/c1XLku5SNOOmxpligul+iVckM0aQSE5zeaspWcGRt4rlyTaGxbT6LWC+uV1IHUfULlyRzaZtiuXsLDiuFweoKmQZ8Gz2h3PIrlyfOq9l0ibCloL7hxYedvqp8KXjs\/SREb71CVck1KE3bkIyeA\/WxzDvp5qxl579rgVy5LcoOoTjkyV8cP9mpsRsJ+tFy5DwTMvFLtFfM4Yf8AVwKppyTiDNtVy5WloKctemUk5AOrT5KimoLmmy5ctONhU9kNz3K9wKK6o\/UehSrky0tCWzUFxIBeQ0DSt1RY7GY6wAokXLG5SYUdmXiyjTmECLhJIqAVy5E6aRalbKuNKlpuo\/AuXJsttCMkpMdRMc4hcuRoU+kObGXd6lXK9EVM\/9k=\" alt=\"Hawking ten\u00eda raz\u00f3n: los agujeros negros se evaporan\" \/><img decoding=\"async\" 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\" alt=\"Hallan la estrella de neutrones m\u00e1s gigantesca del universo\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"ESA - Un misterioso magnetar presenta uno de los campos magn\u00e9ticos ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSS5NNnTSUYWGxpJZggylYayLX8WqEAXBfdEw&amp;usqp=CAU\" alt=\"explosi\u00f3n de supernova - Descargar Vectores Gratis, Illustrator ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-yPWAPHOpel0\/UnV0-sq9EEI\/AAAAAAAAaVc\/gS4sak0ql9g\/s400\/Boomerang_nebula.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/fotos01.laprovincia.es\/2019\/11\/20\/690x278\/magic.jpg\" alt=\"Los telescopios MAGIC detectan el primer estallido de rayos gamma ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Son fuerzas descomunales que, como las que puedan emitir <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\"><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/a> gigantes, estrellas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\">neutrones<\/a> magnetars y explosiones de estrellas masivas en supernovas que, estando situadas a miles de millones de a\u00f1os luz de nuestro \u00e1mbito local, nos imposibilita para la observaci\u00f3n y el estudio a fondo y sin fisuras, y, a pesar de los buenos instrumentos que tenemos hoy, siguen siendo insuficientes para poder \u201cver\u201d todo lo que ah\u00ed fuera sucede, grandes emisiones de Ultravioleta en estrellas enanas blancas, i, de <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> en explosiones lejanas.<\/p>\n<p style=\"text-align: justify;\">\u00a1El Universo! 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