{"id":27406,"date":"2021-11-15T08:23:39","date_gmt":"2021-11-15T07:23:39","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27406"},"modified":"2021-11-15T08:23:39","modified_gmt":"2021-11-15T07:23:39","slug":"a-vueltas-con-las-teorias-%c2%a1el-universo-y-sus-contenidos-5","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/11\/15\/a-vueltas-con-las-teorias-%c2%a1el-universo-y-sus-contenidos-5\/","title":{"rendered":"A vueltas con las Teor\u00edas&#8230; \u00a1El Universo y sus contenidos!"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Entrevista a Edward Witten en Science sobre la f\u00edsica cu\u00e1ntica de los  agujeros negros | Francis (th)E mule Science's News\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBUVFBcSFBUZGBgaGRQZGxQVGSAfGxgaGxsbGh0YGBUbITsmGyQqHxoZJTkoKjwxNDQ0GiM6PzozPi0zNTEBCwsLEA8QHBIRGDMrISozMzQzNjE1Nzw2MzEzPjQxNjMzMzM0PjMzMz0+MzEzPjMzMzMzMTMzMzMxMzMzMzMxNv\/AABEIALcBEwMBIgACEQEDEQH\/xAAbAAEAAgMBAQAAAAAAAAAAAAAABAUCAwYBB\/\/EAD8QAAICAQMCBAMGBAQDCQEAAAECAAMRBBIhBTETIkFRBjJhI1JicYGRFEKh8BVykrE0Q4IWM0RTc6KzwdEH\/8QAGQEBAQEBAQEAAAAAAAAAAAAAAAECAwQF\/8QAHxEBAQACAwADAQEAAAAAAAAAAAECEQMhMRIiUZEE\/9oADAMBAAIRAxEAPwD65ERMNEREBERAREQEREBERAREQErfiDUWV6a22tlV663cb13A7FLbcBhjOO\/pLKQ9RqaHV63dGVk8yFgQyNuXGPXO1hj6GBXHrwrPg2AvaMHyKFDoa3s8ULuO1QK3Tk\/MuPUTD\/tQoC7qbFZxU1aHYTYtm7DZVjtwEYkHntjPaStToqbLGsNi7jU2mXBXy7zlgD3LHycfhHuc69J07RIG06pUT9mHXCgsyDcufqPmwO2c8ZhGyzqpaqm1FK+JbWhWxcMoZyjDGe+QcHkevMtpCUacIiDwwiYdFBUKoQ8Mo7YB9ZMVwexB\/I\/p\/uDCvYiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgJAHSq8EeY8Ed+wKuuAAMDh27e8nxArrulgujq23bgEYyGUPvwf1J\/ofQTDXLpg5rtsRXtwAjuFZ8cYRScn9Jj1Gpq3bUJqEr3Kqsuoy1XlztZV3rsbk5IPI7jgER+mXaN1esainUPZnxDvRjZkY2lAflA4C+gHvkkif8A4TXxkseQTyPMwLEM2B3G5u2BzN+n0oRncd3bP+UY+Uf9RdvzdplpNMK60rUsQihQXYsxA48ztyT9TN0KREQEREBERAREQEREBERAREQEREBERAREQEREBERAEwDKn4o0PjaS+vww7Gt9ikA+fadpXPY5PBlVrrbqbLKKSErSl9SpRUArUVugoCgcA2KLAcHIDj0hHVxONru17JlDcVPgM7WJWHUkObFpCLhkz4fJBOC20n0sNdp77NLQHUtYHVn4UH5XGWCnaDyuccZPpA6KJx2l0eqXU06jwvIi06cgud\/hGsCwirbjHisrFt2cVdp2MKREQKjV6CwXHUIlVpKqoW0lWrAznw7ArABuCVwORnd2A91YvtU1vpqSp4PjWblx\/wCmK\/N+WR+Yk\/WapKq3tsO1EVnZvZVGTx6ym6B8U16qw1eHZU+wWKtoUeIhIG5SrHsSMj6+vMC36fpjVWlZYuVULvPc4\/Mk\/uT+ZkmIgJq1GoStS9jqijGWdgqjJwMseByQJtmjW1763QDJZHAB9yCB3+sDLTahLFD1urqc4ZGDKcHBww47zbOW\/h7ku0+nVyqNTVZaqsfIdPgYUjgCxnRTzyK29zK3pel1tmnR0ewb6KS7PduNzF623VebNX2YsU\/JkuORjdCO5ssCjLEAZAyTgZJAAyfUkgfrNFfUKmcItqM5AYIrqWKkZ3BQckY5zKkdPubSJU5LOLqX87ZIRNQlmC5JyVRfdjxjJ7mn6X0DUV2UllICNpmPnQ1jw6RW+VA3luWAwQvYmB28REKREQEREBERAREQEREBERAREQERECH1DWisA4yW3Ac45A4Hvycfl+2YjdSXzlqScrhh5TuVfFzkn5h5HAH4h2ycW88Z8cn+\/wBBArk6jlGZE4Wxa8E4HLKpIwPTPb6d5qXrY4D1sG27iBj7m\/y84PHfnjI\/Oa7uprVYypWprU1eNbvwUa1tiAJtOdvlLZK7VYHmXKOD2P8AfuPcfWBX\/wCLrgtsbaMDcpUgszOihSD5ssgAPu6\/XFlMXQHuMgEHn3ByD+hAP6TyqxWGUYMPdSCP3EDOIlf1jrNOlTfdYFz8qDl3P3UTux\/swKT\/APoF+aa9GD5tTaiEA8+Gh32N+WFA\/wCqU2vuFF+l1fZa7PDsPoK7RsJP0VtpmWn8W+5tbeuxiuyqknPhV5z5vxseT+30EvVaZba2rcZVwVI+hmbl29eHF9LL7XbxOM+HfiLwduj1rbWXC1aluEuQcKrOflcDgg9\/fnns5p5LLLqki67UsgXam7cccZ4PoSAO2f77kSwJrS1WJCspI7gEEj8wO0CuOvuAB8HJ82QC38qsxPyepXAH4hz6TJOoO6OyIMrYiAEk5UuqsxAGR5SSPTjPaStde1dbuiNYygkVoVDOfYFiB\/fr2kTSa1yf+DtrzliWNIBbGeQlpJJIxnHrziBgnUbQFDUEtjJ2k4J2K2FyvfLEfoZmOpOFZ2q8q7RlS2WLMyjYrIM87e+Pm9gCfD1C7cg\/g7QGcKzM9XkXBO8hXOcEDj6\/obQjPfnsf25BgB9e\/wDfrERAREQEREBERAREQEREBERAREQEREBKXr+vevChlrQqzHUOjOqFSMLx5UPruc7eOzciXUwsTIx+Xfsec4P59oETTdOrFZQjeH3F3swxsLjzM7YwcjjjAAwAAABK3Q6lq7hp0s8dAxRshi9CqpIFl48rY8oAfD+bJLGY26S6svp6t4Sw1lHrAC0hmIuAyDswo3oOfM5AwBLrR6ValCIFVQAAqjAGPXGe59T9IRB+Ken2ajR3UVNtd1AUk4BwwYqT6BgCpP4pwHTemaa0FkrfT3IdjpU7JZW47qdp57cH1n1Wch8bdN8Mf4jSPtKgPFUf82nswb8SDzA+wP0krpx5SX7TpV\/wN+Nv8fqtvtvXP+vbme6Po9Vb+JhnsPe21i9n+pu36SdW4ZQynIIBB9wRkGZTHyr348eE7kIlBR1pxrLKLMbNypW+MYfYG2MfXcCcflLTquuFNbWEZPCog7u7cKo\/M\/0zGlmUst\/G\/UUJYpSxQ6nurDIP6GV9XRzVxRqdRSv\/AJddhKD8kcHE9+HdXZbQtlmN+6wHAwPK5XsPylnG7E+OOUlsVdvRjZxfqdTcPuWWkJ\/oTE9+DenI2sF+lrFenqWyt7Fzi92x5F+8FIyW9wJ7rqm1F1egrYr4gZ7XXulCkBgPYsxC5+s77SaVKq1rrUIiAKqL2AE3jv2vJzXGfXGIvV9Q6iuqtgj22eGLCM7AEexmCnudtbAfUg8gGaP8GYja+ptdc5PCI7\/ha2tFJX1wME45JGQZ+u0a2oUfOMghlJDKynKsrDkEGQW6ZYPMmpcOP5rDvQj7rVcLj6jDfWV50XqXT001b6qj7NqlexkrAVLFQbnV0AwxZQQGPIODnuD0EqH6fbYVW6xRWCGNVe7zlTkB7GOdmRkp69icZBt4CIiFIiICIiAiIgIiICIiAiIgIiICImm3UqrVoxwzsyoMHkqjORn08qsefaBU1fEatvxU5Is8JFBQs9m5l2kbvIQEL+fHkIP0mw9dwSjVOtoepfC3Kc+Lu2uHzjZhLOeD9mwx2zEo6NVaz3LfazF3RHOwPU9NlikISmbNrh1G\/eNuRyCc50dMSxfFTUM9ptRvHcKSWpZ1FexAq7V3OMDHLE5J5JEi3rgW40Gpy221kClCzisZJWvduCk+VWOAT7ZGcU6+MMXqZSl9NDgMjbGt2BDlTyN1iKR3Ge2OZjrugra7O2otA+12KrIPDexGrLJYU3jAZ8KSVBPbgYj0dMr2rpV1DOqaiolPCrBVqtuoWv7GtVQEqrFmBz8ucmB0k1aioOjo3ysrKc+xBB\/oZsVgeQc\/lKb4u6p\/D6R2HNjjw61HdrLPKoA9cZLfkphXIfCbltFpye+wD9ASB\/QCW8jdN0vhVV1fcRVz7kDk\/vmatb1Ja2KEcgVsSchQr2BCS2McDJnO919OdYzapr0K3Wa6tjjL1FWHdHFYKsPyMz6VXdfatmpTb4HkVfR7ezW\/UYxj0547SfpnpRrLVY5sdQwIYneqcKte3d8vOMdue0kv1CpQrFxggkYBPA7scDygHuTjEu2JjPbVf8J\/8MP893\/yPLmV+gNNKmlH4VsnOTg2MGALAY5Ngx+cnJYCWAOSpww9jgNg\/oQf1kvrePUke\/CK512sY91TSov0Uh3P7n\/adnOC6dqRp+oIzHCapBSWPYWoS1eT+JSyj6zvZuePByzWV2SGOoKbTSEcsu3c4XyLuXcMvn2m1tXWN2XUbGVH8w8jMFKq3sSHTA\/GPeVGt6S4us1SPUrOmxWevzo2wooS7fhQWKnBU57esrkvpD\/xFfGNAVywCFmC+RQ27bubPGdpkROjh3099xY3VKQCCNpzkEsMcnB9+DnB5JMfqPR7PGs1db1Kxq2BrK8vWVSwbku3YQZcE5BHlhV\/EidNcmsK7q7oArlSDg4DDdjsSpU4\/F3Pcy4CIiAiIgIiICIiAiIgIiICIiAld1XpYvaksfLW7OQCyls12IAGQgjlwf0ljI+t8TYfD+fjHb3GR5uO2eT\/AF7QOYr+DyrKRYpUO7AMGJRTqbNQDW27IbFgUknkop57H1\/g8YUKyAA3ZGwjb4lpsDptIKuF2pnj5E5G3Eulq1H3\/wCf12+VS7k9gM4QoAD7TGqy9mtrbIIRgj7RgsVXa4bGAclvofYbTkiqu+E\/L5RSzFtYWFtZZSb7N4swDkui4XJ9MgFZ7Z8JZ3bbApZ2Y2hftCDo30uSw7tvdrM\/ib1OZaNXqV4Vt2WY87cgbnx37jBTI74yBiZ7tR5mOAFVzjCnc4HCjbk7Pb+b39IGulk0WlZ7RVWiDc3gIVT0UYT1YnAx7kDnvOTqNuqtGs1ClAARRpz\/AMpD\/O\/u7Dv7f7dj1Dpq6rTNReCA6jcF7o2Q67T7qwXn12ylT4IRv+\/1WptH3N4RT+YrAJ\/eSunHljjd2NG4Zxnn2kbU6LexO7GRWMYz8lnie\/r2lx\/2E6dt2\/wy\/nvfd\/r35kDW\/CVtI36G1jj\/AMLqGLow9ksPmrP55H5SfH8r0T\/TL7ELU9O3sXDYbcGGQSOE2EEBgTkc8ETFOnMnNdgViu1yUyD5nfcq7htOXfvnOeczb07Xi1SdpR0Yo9b8MjjurD\/79ZLme3okxvcV6dOWuuysbmVgMKPmAWtKwAfU\/Zg545M36Clq6lFhy58zt6F25Yj6Z4H0AmjS+PrXavSsK6kO2zVsN2WHdKU7MR6seB+2buj4E0Xe1Xvf1svsdif+lSFH7TUx\/XDPmxxv1m1ZrtGl1bVvyreo7qR2ZT6EGT\/hbrlhf+C1Rzcqk13Y8uorX1+jj1H6zZb8CaLvWtlDfeptdf8A2klf6TPpPwotVy32X23MiutYt2+XeAGYlQNxxxk+8smnDk5Mc55281XQbXfU2Cxh4mo01iVhhsZa00ysXBXO7NT8A+iyEvw5qGrZLnL5fTMSbnw5S4PY4GM1kpuwAe5AwNqmdJq7bQ4StRtOzzbScfaKHycgDyZ9z6+nMZtbeqM7VjyqrEYPOUDEKc8bWzknOcHt6VxUv+Aaslg1r4Z695W9xvQalHZgMZQ+CrrhSPn28gAjK\/oGobxULEh11amw3uVsVwwpr8HtXsyoLD7h+be0uzqbXStq9vmfz+XPlDhe27y8Zz39cHsY\/jL8kGrAAXzbWb7uWCg5Yct5RyNuecwKk9FvVsDL1CxSKhqHQ7Rp6kDeIOfLYlh25wd+7uMTqpW1ay37MPWFNjMNufk24J3H18ofnjnaPWWUKREQEREBERAREQEREBERAREQERECu6tq3Tw668B7HKhiMhFClmbb\/MeAAPdh3xg6dEL1tUNcLKyGybVVXDegrKIqsPcEEj39Dj8SUl1qwxRlsLK64JU+G47EEEEEggg5BMiaLTu16WWvv2Biqhdqq2xlLkb3LHaWAy2Bk+UdyRn1rVagW7K7VrrCqQa1VrC3OQ5sBVR24AzznPpJPw71J7VsSzG+twpZRgOCoZW258p5II91z64HK\/EFzprLmrdQGFRIZdyklEG4YIIOPrzge2RbfAOfD1BZizG\/JY8Z+zr9B2A7Ymh1kRMDaudu4bsZ25Gce+Pb6zKs4mNdgYblIYHsVOQfTuPrNSayouaxYhde9Ycbx68pnIgcj8YaQU6inWoMCxl092OzbgfDc\/UMNufYgSv647lEorOHvdKVb7ob53\/RQ06\/4k6b\/F6S2lCMugats8b1Iettw9NwHPsZzvw907U2auvUamg1LRW4UOykvc4CsyhSfKF3c\/WSzd27Ycusbj\/HX9P0SU1JTWu1UUKo+g9T7k9yfUkyTE8Vwc4IODg4PY+x9pXF7ETCy5VKqzAFyVUE4LEAsQo9TtVj+QMDOQOp9QNe1ETfa+7ZXu2g4wC7Ng7VBZQTg\/MMA5k+UrbhrjuK4eisJkeqPZ4mPN+OvJ\/EsAX1yktjTvgKfCXehxlshbSTk4HqoB47Sw6frFtQOoI5KsjDDKw4KsBxke4yCCCCQQZmobe3K\/Kn8p92\/FK7ouTZqnGNhsQDAxl1rQMQc8\/yr9CuPSEXEREKREQEREBERAREQEREBERAREQERECl+I2c+DXXtDvY3mYZCKK3LORkZxxxkckc4zNOk09y6hCXRqyHDEja6ttONoUAMDg98EY4J9LTqOhFqrhijowdLAM7WwRyp7gqWBHHB4IIBEajpjmxLLrFc17ii1oyoGK7S7bnYk7SwGCANx4JwQRy\/XNC9mtuPiBEAqHlALFtinndwB2+p\/3s\/gStkXUoxBYXA5AxlTWmDj07Hj6Sb1LoTPa11Nq1s+3xFdN6MQNocAOpVsBR3IIUcdyZvR+mLQjKGLu7F3sIA3NgDhRwoAAAH05JJJOhYSj1mmf+LW1dPvQU21u4ZBv3mtlUhmyQPDYc8ef2zLyJlXP9J0upWha1C6dlstOLEWwMjuzrtFdgC4DY\/T25kezplrWuBUFzqlvXUlkyFVEBVFBLbm2MnOBtc8+hiLqbabbmRLn+0DO7pYdtZ1CB18PlbMVs5Rq+di4K5HPuo69qdzBd6DbeyKdLY7OVsK1KyDBQOo7nH5iaRnoOj6vyeLZav2lKuqXYApGkRbMBT3OoU8jzeowDk4aXp3UcqbLHJFajO8YGKtrI4DgFzZltwU9x5hjEz1XVtcGuC1gFVtKp4djAbQPDYOE22bieQG9TwCpmvWdY1a2X1o6s1a2BM1cWutaOoTByzZZiyj0UY9TA2arpWsAISy5gU0zHN3JuAuFozvUheaThWUZGRkblbPV6LWnccWHPilVqvVNljLXsd2ON6Aizjn6oc8Z6vqGrS015Y4t06DGnZlep\/D33+KPKhDM4we2ztyDMtNq9XYUFiFNllVTnYwDWAP4lyc8148Pb3HLZ7cBp1nTNdt312v4ptuBzZisVNS+wqhyqnxRWQcErn2GJloenag3pYy2LUliOqXXCx0Hg6hHOdx7vYnqeCPbA1dO12rrp0Vb7me+qld1ieep12vYbM8n7Iv8AN\/NXz807CAkTX6BLlCvkFSGR0O10YcBkYdjyR7EEggg4kuJlVO3SLWyr6qwqQoJUKtjAZyGccDIPdQp54xLLS6da0VEUKqjAA\/fueSSckk8knM3RAREQEREBERAREQEREBERAREQEREBERAREQEREBERA16m4Vo9jZ2orOcd8KCTj9BKyzq1Sszmtt6rtYjYSB5mC5D+bO1jxke+Ja2IGUqwyGBBHuCMEftPPCXjyrxnHA4z3x7QISdTBfYa2DbsAEr2yQWzuxgYPHJ9gZC0uppYPqlo+0VN7NtALHBVtrk4J8m3JwcAekn9S1a1bC6bgzhcjHlOCQxJ4HbuSPzyQDX6XrB8wsqALXmtQhU5UEKC+DnIzyR5eRyBnBExesLkKyOGJ7AA+XcV35B7ZB47\/SE6xWRnDBQAxY7dqqdmHYhuBhwfoAc4liyD1A4we3Yjsf6n95g9ClShUbWyCO2c98494VgiI+y3Z5tp2lh5lV9pI+mcLkfSb4iAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICImNjhRknH\/wC+wgc91RMWu6jYSqg2WAlHHG9duPtNy7AEBBJRu3O6BQG5BK4KspRa2R2qwQKFcscMpI+y+YZ+bnMvtQFsZRahwjBl2kgq5BA+XucHuvuRk5ImhOm1qDudrCbfETznynIKg4JB5\/mPJJGOcTSJ\/Sa9tKLtKYByrfeyckDAwCckcDgjgdpMkXTaotjeAMnAI7E\/d5\/oexyMSVMqREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERASK9bnzY5xwFKkDP+YfvEQI1ulfyhFOBk87Rz78N3OSeMc898TW1F7Ah1HfIwVPOBjjgdx6\/wCxOUQJQobJO088NwnPsSSST7ft7SRSGHDdhjBzkn\/Nx\/X+yiBtiIgIiICIiAiIgIiICIiAiIgIiIH\/2Q==\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><\/p>\n<blockquote>\n<h5><\/h5>\n<h5 style=\"text-align: justify;\">La Teor\u00eda M es una hip\u00f3tesis que busca unificar las 5 teor\u00edas de cuerdas en una sola. Cuando sus problemas matem\u00e1ticos se resuelvan, har\u00eda emp\u00edricamente posible la existencia de un Multiverso.<\/h5>\n<p>A\u00f1o 1968. Leonard Susskind, Holger Bech Nielsen y Yoichiro Nambu, tres f\u00edsicos te\u00f3ricos, marcan, quiz\u00e1s sin saberlo, un punto de inflexi\u00f3n en la historia no solo de la f\u00edsica, sino de la ciencia general. Establecen los principios de la famosa Teor\u00eda de Cuerdas.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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PQab\/pAJ7IfE4sct536QqBQqxTmNT6zgA0m6HNfl3b\/ALQSKC9iMuP0\/aAR2iSMMxoPqIJJvEXaZAbvrAgcoYqFdxzO\/XWFl\/NgRrmePfAkhRATRqDfv3GCWXITpQHUnPe\/lABpOJUKjPedRnrBodIfEYDie8ftAKJon4kig3k4scv2ggHICDhQa7zvgQJADOCxNA\/ex7usGSwZQqeRYeNfCG7wUWwajjQYkjqYcS7vinHUMPA5PGiBswASa41od27Dxg1u4SRufCuZfPjuhtCgSVGjV1D5et0HKCgCQXypXHFxw3ZwA4m6pT1AGtQw9d8PSiqpCn4HM7usWns5Y1Llz1oQlc5KUFCSA7FRClhKnSVBqOMd7Q9LUqbKnie5uJBStaQFomEgJQ4DlwS6Tgz0aM69zShtZT1AqkV3NQcGz8IMtQMdaHM8tGh6y2Gas\/y0LWlNCUAluLa1h9OzrQ5JkTdf\/tKNcB+n00atGNL4IwCSrNhwwGMO2eUVk3QpStEpc13DnE\/YWyzOWoLFxCQ61EMUpFSNxJHcdIK3bWJ7Eke7lD4QglJUMAVEEEk411hq3pF07amQVWcp7BCwon4SghXQ1qfCOuCgc9Mzz0aLzZG0SEzQtlXEG4VOVJUpkm6SXAN52GkU6Hcqu9xxNPXCLFu3ZmUUkmvYgu3s2HDAef1gkNUsXwx15aPCpCgMg9MhhU\/SDU7AFW\/E58N3jGzmcEEJ+EB9d3E+mhSk0DgcNTw5R1xN5nNKdMfrDiKkqCd\/lAAkAqqSQPAftCoTiq7vrqemsEgEA1Ayp1OHqscQGzJJfp6MUliIBAJcDINjr64w6JzpZTrfrTQ4\/tCKSQwYDjjX0I5aXN1ycmHrWAs5dmBAutqyjWsR5qWYZilBnjEkJ7WAA34sPsINEy8e0STi4Hp4CyBOlklq6VLRHmyw5cDrpSLBUi6XagDuT074iNvH\/jAWYULAHZHXEcMoS6TU4anEecDfZqcFYmOKVEuSx1OBjznrCKwMP\/LMeUcE5qLDJWvnxgQoDAV34ch5wiXU5yzfL11gA1LemGm\/edeMF8JrRfcOO\/ugBMAHZqNcxw04xyUUdXw5HPgPTRQGgOXNCMTqfOOcqLAMcAMP2MJVRCWfJITU1yAzO6NLP2TJsctP8ZemTlhxIlqu3U5e8mYh\/lSH5PGW6CjZnlqGAoRidT9INVAxoo4ndoY0Gx7LZrXNRJ90bOtR7C0rVMSoJqUqC8CwLEHEVEU20USxOmBAPukrUEVcsCQA5xJZ4J70HGlY07DtYnA7td74QqTdS5qDRP1I0htLk1qnPcPoYMOT2cNDkBrqN8aMjkugKknGjZ7yRn94VDMTgTQab+GnOG6KIu0yAPi\/fBFV5TENkDu1I74AdCiB2g70Grbj6zgkhh2TU10LD7+EAHelU9QAMyMtYJN1StB3MMtRpnAg4tbABQricju7vGHFSwSEg1FGNKnGuG7lBWSRMWXSgrArql9HwFWziSnZiw5UyS3zPU8OecaMtottiTFSUrtZUolChLQkGiiUlRUsipQEgm6MS0W6NqI2hLUiYi5PlpUtKkk3FEJq4yLDN8KHKM1YLWqSlctSUzJayCpAUUkFLspKhVKuRcYiH1bRRLQUypZSVpIUtaryrpoUpupSA+ZqWMc3C39Oseokq9e0WWxLetipKlIlyJZVcS4SVAUKmPaUpRTjk4GEdbLXPTIs\/wDPmOsLUTfU57YAruA74rpNvuyV2cIAvqSVKBqQmoTV6BVYfn7QEyXKllDCVeZWJKSXunDQRdG90Z17Vfr\/AL\/BdbKJFhtISXXeAUXrdVdck81xRSD23Uo3RUsoO2TOW0hzZduMkqUO0lQurSpLpUDka6P1h8z7MO0mSuv6VLdAbgAoh8nyjSTTf0jkpJb+CZbtnS5clMz3ky9MSShKmpgXLHCow1ipuhg6sa58BlxiXtG3KnFF\/FKQkBIAFS+GVGHKF2fJQtZvOEISVKINWTQAbyWHONRtK5GJ1J1Ej3A4S50w6+t0GggqcJwr0ww5Rc7JscmctQCJiAElRUpST3XPrDdjlyJigg+8SFEgG8k4B8AhgOcTWtxieztblagEAmgy69\/7wpZql3+nHnHMGAYnPTH7NDtw3moAKdMTrrHU5AlNAAnrqe7BoIh1NephTdj5wqC6iqpOPl3tCoDAmgy31+zxSCIDl2317oVGZfLLU09cIVKaE1L0rur5QpoAHxqw6ecCWAlDAlgMq7\/sNM4FqHEvSm6vlDq0sAKDOu\/7NAzBgKlhwFa+UAIhYCWLMTxw\/fuhBZCauYSZkNBl1gzMalabxErgqa9nl6VnIAHhjzjig58wo184Jls1Ruw6QBRqRxFSOkec9hzpH9W\/BuWccSpR35EYfaOcDedTQHkI68TQD\/ERSChhvV\/x+\/hCpdRpjmMm+g3QNwDEuNBiOeAjlremWTfXWANj\/wDTSyS12srNUykKmF\/mBSlLbg5OrgRntpW5U+bMnrr7xRVdOmCRwAYPuid7I7aTY7QJkwEpWkoWE1N1RBvcQUjfjBWz2cJWVSbRImS3dKzNQghOQWlRBQQGFA0c\/ErZ18xSRI2dsPaEqYmdLkl0uyiUFKXBTVlNQGM+ulE4CjHF8HOvGNPbLdIlbONkkzkrmKngzSkEJLJCnQ4ql0oS9HIOREQtlbPlos0y2Tk3rqxKlywopClqSFOsiqUhJdgQ+oip+2SUV4RUGlE\/5D6bwIfslmVMUESx\/MVVnYBIDkkmiQwck4AYxd2fZcibZRa1JEr3a1ImoQTdWQkLRcvlRSoqUlJDkYlhEGwG5Z5sxYrMmIlE4FSB\/MmBx8zS0uPmi6jOmvIq9k\/ypsxE2XMMu6JlwLF0LUUgi8kXwSGcdCC8V4JSmtXoOGbHu6xp7RNRM2dMXLlCzoVPQhYExUz3iUovBlKqAk1u4Rl0uTQ08ANRwhF2SaqqLSxWey3AVz5qFqFUplBTB8jfF5201pGm2T7MWdSRMUuYoKqEmUEEjK8As0zamUV3svPTNUEKs1mKECqlSryy5N0XifpgI9HlT0hF4pQ+5MHa3JcXtt+TO2+zolpASTSl26EgDcxPhGftK4vtt7QCuzdQK4pDHfyjMWmbnxPWkbTdbmHFXsD+FT5ib8uUtaTgQKHH6hoYTse3ILps80jS7TxiHaZm\/MeEU1pmnU9eUYdnRKJtrNsq1kEmzrB0KKufs8SEbHtAH\/463P8AScBz18I87sVuVLWFBR3h8tI3EpalXSFm6wY3smd8Y2tTOclFclgdkT2A9wvXA4nno0OfhE9wPcKYUwOXOBk2OYZS55WyUkAC98RJIcVoAfA6RHTeYurGnxcz9OsaVv3+\/wCSNRXlMmo2ZaHJ9yoH+3P14QykrSlSSbrkAh\/lL1be0NswHaxrR+X16xIkyApQTeAYYqLDfka17o1v7MOvRa7LHu7LPmPVTIB4\/YgxVyiQoXAxHZfiCFeJi8nhP8OiWmZLdKitTkgZsA4riByit2dZPeLulbCrnFgAST0HfGINVKTN9RO4xX6yMglyXAarDuw5QstNCQCcq7\/tFlYpCJhUhKLrpUUqclTpqHc3S9cAIbRJT71KXKkp7StDdTeU24sw4xrWtznjez5Bl2Mm6krSlaiGTV9wLBku4xhhaLtCGZ3fpFtsxaVTGuALZR95eJILE3inDExViqrxG9zCLdtMTilFNCLS7Cpbo8coOWB3U6QqdTVq1oH\/AHjkYE8qUFfs8dDkCQ6sh3lv2gSHU5410xwg04E8qb9\/B+sCkUJ5UqfTeMANipq7Z5DUwysuXpD2pzw1Ne7AGGn490AebXBrybwgS2p4t4w9dp8I6\/ekIUn5R08dY8x7hm8MkjgS\/SOdRGbbqN0pDhCtw6DocoBaScThmS5HGBBLrYqHKvXKFvt8IbXfz8oEJGvICh6s0LfAwHWpHCKBUoo5oNM+XnCqXRgOz38\/TQISTUlv6j6cwQW2FDrrw09YQA58ONTlu4+UT7DtJSJapUxCJslSwtllQurAu3kqQpKgSKEPURWoTmabteEKFOWSP8fWJ74lWLou0+0CzLMj3Mkyiq8hFwshV0pvA3nWpjX3hVgNIOZtBEuRJkBEudLZUxYJUGmKWoBlIUFIIlpSGdu0XEUgLOE4nEfQawUunaFDkPr9jDSi6mWNv2muYhEsBKZaPhloBCUvUu5JWo4lRJL6REDAUoTXliK9\/SG0AYmjd503QaaklfEkZ\/QvBIy3ZrfZw+7k3iKqUTxAoOOfWLeZtSjE+gHjNWC0fyRXAqw4k\/WGrRayH5+MdfRzXknW2141y8ftFXaLTjyHrpEafaceIEQJlofrGGbQ7aJ1f8orJy36fWCXNw5mIyleH1iGrJuy9mTbQtQlpokFS1qN1CE\/MtRokY\/SN1sDZYEpClzZZllSkX0E3ey6ikFQT2iAwLNWKrbCkydj2OWin8StcyaR+ooLBJ3AlFP6Ikezk2cuyIQXVKQtVynZSVOThj+o7n3xmLb8Guoox8q2bL3N6zznWhiZd0BYuoSn4Ugv+8UbBwljTfnnl6aJEjaE0JKBdEvEpKEVbB3TU4VNYalvUuBlRsTw3R1hFq7OHVkpVQSA5cJoOOWG7SHEOxJIGVNTw3PAABqkl\/Acd\/hDwRgAnrqfQjocgQkNmSfAffwiTImqlqSUsCMjV71CDnhAZs9BpoPXfBIGKmbjqYVZlOnaJUm2XVuhCQ1Calw1Q6iSBjgRC2W0MZixdBYBKUilSAccaBjxiKkUepyrQb4VqNzLUG54mhGskh9NoupUEJSi9Q3XKi+TklhuEMAMN51qaehBEYAd2p3wpFWGGHnXrFSSMttgnDea1x0FOsIsUA5137vWMFid30HeYTE9\/LxjRAF5Dn13DlAzMhz67hyhVzAKqIAxL0gAq8cXBrTBuUQoMwsAOemO4bm6wsuSWw7oW65c8h+0NT5qiezgKYaRPJfB59c3d49GG1S\/6T1+1IuTKlrAoZamxukoPL4h3iI8\/Zykh2BT8yXI6jDm0cD1lWpG4+vWMNkDf18NYmmXp3GG1IP9UBZFpp1NPtHAnIdBUc4dUD8x9es4BQ1V4+hAoBQcSQN5OPEYwoIGAc6HDkI66NT08Y5xkOtekCCgFVTUanL1pBFYApX+rPhuEIUk1PU0bl5QoUBUY65dPPpABBIAdXLfx3d8EHVVWHzevCASk4ks+uB4a+EEC9AG3awIGS7ABxgNRx+8G\/6U1Gmp1bygXCaChzOXAboMdmpDKODZb+PrSAJdmnBIKM8TxzA9ZGI1pn48\/OORQXj2tNeOrRBtaiK5H19YqZmhZk6vOIqpmHAw0qZDJXCzaiPKX4Q2pXrhDRXAKXGWzooFzYNtzZaBJaXNRevJRMlhaUqNCpD1STmxYxtpVoUZaQtQ7IuhKUBKEvVV1KWA6Vjz\/ZhCFBamcfCC2Opi5O2HIDpYcOZhGluY6tvY1gmoAxNa5Dh9e6HxNFEhPXBz67oyCds1vXsMh3DL0Icl7TBBLkk0r3nP0Y6azjjNcm0h8QANNBw9Vg0T3dVSdTqYzMu30AcAmupbLz6RYy5zkJ0zJ609YRpSMuBdIm046afv4Q+DgM+pcxXyVuX\/AEjkNw3xNkA468uepjSObRIZy2mteJaCFS+nPgGygUhg2vh61hTp69CNGRQc\/T+EIKB8zhq0IS\/AZwJW9cvVIgCJYcfD1vygCsJHawxPAZet0IXNW+nKK+0pmF6XqahKfG8ekRs0ojHtBtqWQyQBSKX2R2gTPXLfsKSVB\/0kEVHEFoZtns7OmLpMSE4Chfg1B3xJ2dsJEi9\/MUtSqFQ7LjQM5AeuOkc6eo7\/ANOg1SlpJLF7ofHPAUEVq1B\/sIb7KEBKaPXM7hjjn1hi\/wCrsdLONFalDAUamZb7QSFFJdJunUE\/RxBoSAAyVYcun3gru9I5Me76xyO1iKmBXxoSr+pLpV3Bj0hhViln4V3TotLf8hTwiRdf5j63Ql3h1PhjEouogzdmzAHukjVJvDueISpJ9ARdpDFwSDqHh0zVn4mX\/ekHvx74UXUZlSCNOn2gSD83T7CNGuTLOMpv7F\/QvEddglHBak\/3IfvDwotlDdGZ9cS0Ek6CvXqItVbMP6ZktXMA\/wDJobXsyaP0qI\/pr4GIUr7hxUW416DEQYOSQz5HPgfXOHlWVScUL5hv3jkoODXR61r0gQFKbvHQ4DnBITmXG4\/q9awqUgb\/APr5w6EZmnf3ZQINXXqaAZjAbhCKTfxYjfkPEn6xJSgnCgGhoPqTHGW9Azb6Hico0LKefs8Em66c2NR1xivmWRYfDrGnVKOCbzeO\/cIqNoIOA8GffGGjcZMophIxbrEcTs2h20SiTTD1WGkySeEeeTk2e6CjQqZisfrD8t24x0qz5sO+JkuU1c8qd8WMX7MdScV4OlpNADxYRJQK7hqfWMPWexLVQJLnXKL7Z\/s8pTOC2bDH1xjuonklJELZ6FHtV3Zem8o0tgshAwqfDnWsT7HsW6xKW0Bp1ixTKSjFSQcy\/lHSKo4ylYzIs2XU74lJYcMhAKmpGZ4AecAq0JFSOpr0GEdLOVMeK+vhHMeWZNBEU2rPAbmD7q4wwbSVHLmcN+MSxSLAsc6DFvOGjPGAbx5nKIEy0g0enHHfhALnsGepxqaDIfXpApMnWp8MBn9cKQzOmsGq+Jp0FTEVMwYkhhXOpyHrIGIy5j1cd8BRNTNYFXIYYnyHiIYvkkCtaYiGZ62ZPZpjXM4+XKGEzGCiwoGFc1U10fpEstDtomkkkO2VchQd0LJSgh1hT5Vy6avFcuZ\/SYatMwO1aADHmctSYjKkTZa8AktTDXiRBXW0WdA3iKmI6Z6WYBhmxx4u\/SHQEjE10I8WwiGg6nK6Og+8deTq\/wDcKfWOSVqNC+4EMBwyEcqZd\/SH1IbozdYAO6c6D+ksen2gaYMX\/qD+ECkJNS4HF34CCEzJKmGlXPHWACbUgbhj30hUgnAKPeO7COuNiAo6Bu9q8oF3oQQ3IDrAHKQnO769awIsqTUA8QW84cvgYEneRTkPOFYmqilu88MIAC4oYTFj\/InxYQpTM+YH+5AMGFEfCkjga9fKOJAxJJ0YHqYlIamNhCvllH\/069zRxlDOVLJ4kf8AyeHUqJwutzA5tChTYB97+A84UhqY37tJxlA\/2rPoQQlowMthp7x36isGdVOBk4BJ4boRMx6JbpXqItDUxRJl4e6IGpW3gIbXYZSqCWW\/\/ofKHb4GhPEt34woJNThxHcIUhqZXL2PKJb3X\/uF+4QI2DKzlJA3zFRZKXoCOVescVgYsTo2HFs90TQhkkRJex5WPupTf5EdSqJlmsstPwy5d7cgfWESu9mlhia09aRxm5Bm41PGvdF0oapck5FpCMABwA8RDhtys1MMg\/0ivvEVIJOQd23nygL5JqVauct8a2M7k7+IKsw2ZJ+8NqtLYdfWERV2gYBRbeMd5rCJmMLzj+lx34ZePCFkolrmN\/dvIpx3wKFvU4Zlx0wxiHfJP6STwhZq\/wBIS4GYepzOMLLRIXNJLsW0Bw4Qq5hSLvafPy5esIgomAOog0wrnllz5Q0Zg1PrnAUTkTcSSWFeOg9b4aXaHrePSGZs0gBIXvNTicB08TDSFEmrECpwNBXvw5xLLRKmzmATeGpcZnDLTxMNS11fskCpwywHMsOcQ5tockqTU1zECpaQjMXjuNE9Mz\/xiWKHZk05p5184bmzRdSK1dRryHgesRwrJKq8xHWmaoqLMQKDA0FPpCy0FLUCodrNzTIVOG6I8ycol7wrXGOStgolOTZj4i3heiNfToeo8oAq0e1M0folk5G6adFNAfmad8qOh\/2jo6PBllyfWww4C\/NM5muobgqvHtQSPayeMkcGU3\/aEjoZZcjDDgM+1884pln\/ABI8FCET7WTg7Jl8WVTh2o6OhllyMMOAfzVO+WX0P+0OfnCewDIA0ZTcT2qx0dDLLkYYcHD2vnZy5R\/xV9FCBV7XTyXKUdFf7R0dDLLkYYcCo9rp4wTLD53VP\/2jh7YT9Ec0k+Jjo6GWXIww4DV7YzjT3crklQ50VjAJ9rpwL3JZ4pP+0dHQyy5GGHB35wnu7Ifgr\/aD\/OVoZrsvmkk8Kqwjo6GWXIww4E\/OE75JXRX0VCK9r55\/TL3C6phw7UdHQyy5GGHAqPbGenBMt9WVTh2oT842jRHMKPiqOjoZZcjDDgL85T2AuSm\/tUOdFQH5vnO9yX0V\/tCx0MsuRhhwCr2unkuUofgr\/aCT7YTwCAEB9yunxR0dDLLkYYcCfm6f8svmkn6wq\/a6cf0S9KBWX+UdHQyy5GGHACfayeP0owbA5\/5QP5onfKjof9o6OhllyMMOAz7Wz2AZDDcrPiqB\/NM3NEs8lDwUI6OhllyMMOAF+004kkpRUvgc+cJ+ZZrEXUV3HV9eHSOjoZZcjDDgT8yTv6eh84JftJNLOiXQMOyRvyO+EjoZJcjDDgbT7QTAQQlNNx84b\/G5mieh846OhllyMMOAxt2aAwZnfPRtd56wP43M0T\/4wkdDLLkYYcH\/2Q==\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"MEC\u00c1NICA CUANTICA\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La Teor\u00eda de Cuerdas nace por la necesidad de unificar dos mundos, el de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y el de la mec\u00e1nica cu\u00e1ntica, que, hasta ese momento, parec\u00edan totalmente inconexos. La mec\u00e1nica cu\u00e1ntica era capaz de explicar el origen cu\u00e1ntico de la gravedad. Y esta Teor\u00eda de Cuerdas era capaz de hacerlo.<\/p>\n<p style=\"text-align: justify;\">Reducir la naturaleza elemental del Universo a cuerdas unidimensionales que vibran en un espacio-tiempo de 10 dimensiones era no solo elegante, sino que permit\u00eda asentar las bases de la tan ansiada unificaci\u00f3n de las leyes del Cosmos: la Teor\u00eda del Todo.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Cerebro Digital - Actualmente, mediante la teor\u00eda de... | Facebook\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la Teor\u00eda M? Definici\u00f3n y principios\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El problema es que, cuando se avanz\u00f3 en esta teor\u00eda, nos dimos cuenta de que lo que cre\u00edamos que era una sola teor\u00eda, eran en realidad cinco marcos te\u00f3ricos diferentes. Y en este contexto, naci\u00f3, en 1995, la teor\u00eda m\u00e1s asombrosa de la historia y, seguramente, la m\u00e1s complicada de entender. La Teor\u00eda M. Prep\u00e1rate para que te estalle la cabeza, porque hoy\u00a0te vamos a explicar los fundamentos de la hip\u00f3tesis que quiere unificar las cinco teor\u00edas de cuerdas en una sola.<\/p>\n<ul>\n<li>Te recomendamos leer:\u00a0<a href=\"https:\/\/medicoplus.com\/ciencia\/teoria-cuerdas\">\u201c\u00bfQu\u00e9 es la Teor\u00eda de Cuerdas? Definici\u00f3n y principios\u201d<\/a><\/li>\n<\/ul>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">En el ranking de los cient\u00edficos m\u00e1s importantes del mundo, elaborado en funci\u00f3n del impacto de los art\u00edculos publicados por cada cual en las revistas cient\u00edficas, los trabajos realizados y los libros, etc, que es un buen indicador de la carrera de cada uno, no parece haber ninguna duda en que Ed Witten, el f\u00edsico-matem\u00e1tico estadounidense, tiene el n\u00famero uno de esa lista, y muy destacado sobre el segundo. Aunque es F\u00edsico Te\u00f3rico, en 1.990, la Uni\u00f3n Internacional de Matem\u00e1ticos le concedi\u00f3 la Medalla Field, algo as\u00ed como el primeo Nobel en matem\u00e1ticas que no concede la Academia Sueca. Es la figura m\u00e1s destacada en el campo de las supercuerdas, un complicado entramado te\u00f3rico que supera el gran contrasentido de que las dos vertientes m\u00e1s avanzadas de la f\u00edsica, la teor\u00eda relativista de la gravitaci\u00f3n y la mec\u00e1nica cu\u00e1ntica, sean incompatibles pese a que cada una por separado est\u00e9n m\u00e1s que demostradas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/3.bp.blogspot.com\/_hX7Eua-7G2c\/S_w8GTgLhPI\/AAAAAAAABZI\/svLLQ9PuI3I\/s1600\/quantumteleportation.jpg\" alt=\"\" width=\"570\" height=\"249\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/doctorsito.files.wordpress.com\/2010\/08\/space_wormhole03_1.jpg\" alt=\"\" width=\"400\" height=\"292\" \/><\/p>\n<p style=\"text-align: justify;\">Ning\u00fan f\u00edsico se siente c\u00f3modo con este divorcio recalcitrante, aunque no todos tienen la misma confianza en esta concepci\u00f3n de las supercuerdas, en que las part\u00edculas elementales (<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, etc) son modos de vibraci\u00f3n de cuerdas de tama\u00f1o inimaginablemente peque\u00f1o (10<sup>-33<\/sup>\u00a0cm) que existen en universos con 11 dimensiones en lugar de las cuatro cotidianas, tres de espacio y una de tiempo de la teor\u00eda de A. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Las supercuerdas est\u00e1n en ebullici\u00f3n desde que hace unos veinte a\u00f1os Witten dio un fuerte tir\u00f3n a toda la cuesti\u00f3n al sintetizar brillantemente ideas que estabas en el ambiente y que nadie hab\u00eda sido capaz de formular a plena satisfacci\u00f3n de todos, ya que, esta especialidad de supercuerdas y de las 11 dimensiones exige un nivel y una profundidad matem\u00e1tica que s\u00f3lo est\u00e1 al alcance de unos pocos. Este trabajo de Witten desemboc\u00f3 en lo que hasta ahora todos denominan <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> (Witten, como ya he comentado antes, se refer\u00eda en su exposici\u00f3n de la nueva teor\u00eda &#8211; o mejor, nuevo planteamiento &#8211; a magia, misterio y matriz).<\/p>\n<blockquote><p><img decoding=\"async\" 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\" alt=\"SUPERCOMPUTADORA SIMULA ORIGEN DEL UNIVERSO Y DESCIFRA 10-DIMENSIONAL  TEOR\u00cdA DE SUPERCUERDAS \u2013 UNIVERSITAM\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> tiene tantas sorpresas fant\u00e1sticas que cualquiera que investigue en el tema reconoce que est\u00e1 llena de magia. Es algo que funciona con tanta belleza&#8230; Cuando cosas que no encajan juntas e incluso se repelen, si se acerca la una a la otra alguien es capaz de formular un camino mediante el cual, no s\u00f3lo no se rechazan, sino que encajan a la perfecci\u00f3n dentro de ese sistema, como ocurre ahora con la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a> que acoge con naturalidad la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y la teor\u00eda mec\u00e1nico-cu\u00e1ntica; ah\u00ed, cuando eso se produce, est\u00e1 presente la belleza.<\/p>\n<p style=\"text-align: justify;\">Lo que hace que la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> sea tan interesante es que el marco est\u00e1ndar mediante el cual conocemos la mayor parte de la f\u00edsica es la teor\u00eda cu\u00e1ntica y resulta que ella hace imposible la gravedad. La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, que es el modelo de la gravedad, no funciona con la teor\u00eda cu\u00e1ntica. Sin embargo, las supercuerdas modifican la teor\u00eda cu\u00e1ntica est\u00e1ndar de tal manera que la gravedad no s\u00f3lo se convierte en posible, sino que forma parte natural del sistema; es inevitable para que \u00e9ste sea completo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-u10Hm4kwlvI\/T27rxvfKSsI\/AAAAAAAABCU\/WWiSTbQrKzI\/s1600\/Las+masas+de+las+part%C3%ADculas-2.JPG\" alt=\"\" width=\"713\" height=\"334\" \/><\/p>\n<p style=\"text-align: justify;\">El modelo que tenemos de la f\u00edsica de part\u00edculas se llama Modelo Est\u00e1ndard y, nos habla de las interacciones entre part\u00edculas y las fuerzas o interacciones que est\u00e1n presentes, las leyes que rigen el Universo f\u00edsico y que, no hemos podido completar al no poder incluir una de las fuerzas: La Gravedad. Claro que, no es esa la \u00fanica carencia del Modelo, tiene algunas m\u00e1s y, a estas alturas, se va necesitando un nuevo Modelo, m\u00e1s completo y audaz, que incluya a todas las fuerzas y que no tenga par\u00e1metros aleatorios all\u00ed donde nuestros conocimientos no llegan.<\/p>\n<p style=\"text-align: justify;\">Un sistema como el Modelo Est\u00e1ndar, que acoge todas las fuerzas de la naturaleza, dejando aparte la fuerza gravitatoria, no refleja la realidad de la naturaleza, est\u00e1 incompleto. Hace muchos a\u00f1os que la f\u00edsica persigue ese modelo, la llaman Teor\u00eda de Todo y debe explicar todas las fuerzas que interaccionan con las part\u00edculas subat\u00f3micas que conforman la materia y, en definitiva, el universo, su comienzo y su final, el hiperespacio y los universos paralelos. Esa es la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>.<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/francisthemulenews.files.wordpress.com\/2011\/07\/dibujo20110727_flavor_physics_quark_masses_and_b-meson_mixing.png?w=687&amp;h=322\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/francisthemulenews.files.wordpress.com\/2011\/07\/dibujo20110727_flavor_physics_quark_masses_and_b-meson_mixing.png?w=687&amp;h=322\" alt=\"\" width=\"608\" height=\"284\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">Hace tiempo que los f\u00edsicos tratan de mejorar el Modelo Est\u00e1ndar con otras teor\u00edas m\u00e1s avanzadas y modernas que puedan explicar la materia y el espacio-tiempo con mayor amplitud y, sobre todo, incluyendo la gravedad.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRw1Q5wqcXkivE5ls1eUigRSiMKtGAg0Rv6Pw&amp;usqp=CAU\" alt=\"Gravedad Cu\u00e1ntica - Una revoluci\u00f3n incompleta en la f\u00edsica - Monografias.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSzZiksaXz9rb3S34dXyVuI0lCpRMN1E7Ub3g&amp;usqp=CAU\" alt=\"Teor\u00eda de cuerdas VS gravedad cu\u00e1ntica de bucles \u2013 Universo Cu\u00e1ntico\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Como bien sabemos,\u00a0las fuerzas fundamentales del Universo son cuatro: el electromagnetismo, la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>, la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> y la gravedad. La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos permite predecir a la perfecci\u00f3n la naturaleza de dichas fuerzas a nivel macrosc\u00f3pico y hasta el at\u00f3mico. Todas las fuerzas del Universo, siempre que no acudamos al nivel subat\u00f3mico, se explican por las predicciones de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial.<\/p>\n<p style=\"text-align: justify;\">Pero, \u00bfQu\u00e9 pasa cuando viajamos al nivel subat\u00f3mico? B\u00e1sicamente, que todo se desmorona. Al entrar al mundo cu\u00e1ntico, nos desplazamos a un nuevo mundo que no sigue las leyes f\u00edsicas que conocemos. Un mundo que juega con sus propias reglas. Y entender estas reglas ha sido y es una de las mayores ambiciones de la F\u00edsica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"VIAJE AL MUNDO CU\u00c1NTICO - C. G. Jung y Cuarto Camino de G. I. Gurdjieff -  YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTctp_kmFQgL9iF2-50c48i_eCFg8M4j-nK-Q&amp;usqp=CAU\" alt=\"Qu\u00e9 es la &quot;luz prohibida&quot;, el fascinante descubrimiento que puede  revolucionar la tecnolog\u00eda cu\u00e1ntica - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Al entrar en el &#8220;mundo cu\u00e1ntico&#8221; las cosas familiares se disipan y desaparecen<\/p>\n<p style=\"text-align: justify;\">En este contexto, la f\u00edsica cu\u00e1ntica teoriz\u00f3 la existencia de unas part\u00edculas subat\u00f3micas elementales que, en principio, explican la naturaleza cu\u00e1ntica de las fuerzas fundamentales del Universo. Y decimos \u201cen principio\u201d porque el modelo est\u00e1ndar de part\u00edculas subat\u00f3micas las explica casi todas.\u00a0Pero hay una que falla: la gravedad.<\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 es tan importante encajar la gravedad y la teor\u00eda cu\u00e1ntica? Porque no podemos admitir una teor\u00eda que explique las fuerzas de la naturaleza y deje fuera a una de esas fuerzas. As\u00ed ocurre con el Modelo Est\u00e1ndar que deja aparte y no incluye a la fuerza gravitatoria que est\u00e1 ah\u00ed, en la Naturaleza.<\/p>\n<p style=\"text-align: justify;\">La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> se perfila como la teor\u00eda que tiene implicaciones si tratamos con las cosas muy peque\u00f1as, en el microcosmos; toda la teor\u00eda de part\u00edculas elementales cambia con las supercuerdas que penetra mucho m\u00e1s; llega mucho m\u00e1s all\u00e1 de lo que ahora es posible.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/_KXw12gs_0hQ\/SJiLvTg1ALI\/AAAAAAAADJU\/DhjLOvCgbpg\/s400\/light_cone.png\" alt=\"\" width=\"400\" height=\"389\" \/><\/p>\n<p style=\"text-align: justify;\">Hasta hoy, no se ha logrado, ni mucho menos, inventar una teor\u00eda de campo consistente totalmente unificadora que incluya la gravedad. Se han dado grandes pasos, pero las brechas \u00abcient\u00edfico-unificantes\u00bb siguen siendo amplias. El punto de partida ha sido siempre la teor\u00eda de la\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/09\/%C2%A1la-fisica-gran-disciplina-cientifica\/\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>\u00a0general y conceptos con ella relacionados, por la excelencia que manifiesta esa teor\u00eda para explicar la f\u00edsica gravitatoria de los grandes objetos. El problema que se presenta surge de la necesidad de modificar esta teor\u00eda sin perder por ello las predicciones ya probadas de la gravedad a gran escala y resolver al mismo tiempo los problemas de la gravedad cu\u00e1ntica en distancias cortas y de la unificaci\u00f3n de la gravedad con las otras fuerzas de la naturaleza.<\/p>\n<blockquote><p><img decoding=\"async\" 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\" alt=\"patoloki - Perfil - GameDesire\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 S\u00ed, hay que mantener una mente abierta\u2026 a lo que pueda llegar pero&#8230;<\/p>\n<p style=\"text-align: justify;\">M\u00e1s all\u00e1 de lo que nos permiten captar nuestros sentidos f\u00edsicos, hay que tener nuestra mente abierta a la posibilidad de que puedan existir otras realidades diferentes a lo que nos dicta nuestra experiencia, realidades capaces de ser descubiertas por la fuerza del intelecto cuando nos atrevemos a cuestionar aquello que cre\u00edamos como absoluto.<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\u00c9pingl\u00e9 sur Planetas e estrelas\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">En cuanto a nuestra comprensi\u00f3n del universo a gran escala (galaxias, el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>&#8230;), creo que afectar\u00e1 a nuestra idea presente, al esquema que hoy rige y, como la nueva teor\u00eda, el horizonte se ampliar\u00e1 enormemente; el cosmos se presentar\u00e1 ante nosotros como un todo, con un comienzo muy bien definido y un final muy bien determinado.<\/p>\n<p style=\"text-align: justify;\">Para cuando eso llegue, sabremos lo que es, como se genera y d\u00f3nde est\u00e1n situadas la esquiva <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> y energ\u00eda invisible que sabemos que est\u00e1n ah\u00ed, pero no sabemos explicar ni el qu\u00e9 ni el por qu\u00e9.<\/p>\n<p style=\"text-align: justify;\">La Humanidad, a\u00fan en proceso de humanizaci\u00f3n, para su evoluci\u00f3n necesita otro salto cuantitativo y cualitativo del conocimiento que les permita avanzar notablemente hacia el futuro. Ese avance est\u00e1 supeditado a que la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, la versi\u00f3n m\u00e1s avanzada de supercuerdas, se haga realidad.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/-ydeMlC5qBi0\/TlKFFj6V2mI\/AAAAAAAAHSE\/aUe02n9jv6o\/s1600\/fisica2.gif\" alt=\"\" width=\"304\" height=\"238\" \/><\/p>\n<p style=\"text-align: justify;\">Todos los avances de la Humanidad han estado siempre cogidos de la mano de las matem\u00e1ticas y de la f\u00edsica. Gracias a estas dos disciplinas del saber podemos vivir c\u00f3modamente en ciudades iluminadas en confortables viviendas. Sin <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, pongamos por ejemplo, no tendr\u00edamos <a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1seres<\/a> o <a href=\"#\" onclick=\"referencia('maser',event); return false;\">m\u00e1seres<\/a>, pantallas de ordenadores y de TV, y estar\u00edamos en la ignorancia sobre la curvatura del espacio-tiempo o sobre la posibilidad de ralentizar el tiempo si viajamos a gran velocidad; tambi\u00e9n estar\u00edamos en la m\u00e1s completa ignorancia sobre el hecho cierto y demostrado de que masa y energ\u00eda (E = mc<sup>2<\/sup>), son la misma cosa.<\/p>\n<blockquote><p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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YG3WOsNq9pir5Mkm0ijJXkMumAEHEwPF9MenUjamh4HbPh5s5JwLqAAIfMAAzMgp8j88HW8Jwtq6ly31eUrCnxLZuyhBMhQIP3GmCbxETZNwu5pvCi9jPiAtsxcrlbkAgbcoubhu5kTiayF1OmDLkLLEtaFwrbbDDK94hQFRBwNkbCZ6byah4VwdL1u2TkstcDMIPeyqCCR3uHpJP4iDh\/Cld2R3ZYupZBVQeZy4BMkQAUphIvjELuEau2ttrblRNwMMlJErauhC0Ayodk295261Pd1enB5VtEzcLHBiMhYQJjkNlN7xCB8JgVVfZ5WDFXeMA9uVXcm0bpVoaegjYRvPuq7VcBt43XVmAWcQVnyWkuHIz3zgenemCIqtsubU6ZnBHhLHiR9WQDKWcfskebxiJVoiI8sRcVfTeHcFo258RikKxYqXaNyoxhCvcjboDJqReA2y5QM2KXLqM2IklDZToXiMrmwAJ+fLh6Dg4d7yFmytnBQqjmaWA3YgDy9CZPbpTBPVtbdmtrbC2iqsgBClQFfORp7yHxDjDHxHHc+Y9qm1Wv0jtcdsWLXGJJDBiPFGBUBPKLY6SPtSCYrV8W4SLKIwfIkgNtAkqHlT3EEdfce+2Zf9nUUtzXSELqR4YzZke2kouW6k3R\/D76YW9WYtCtnVaQrzLbBz5hDAx4iwVhDyi3MjITzSCYNV02u0xEPgFJtF1CESEu3ekL+w1uY3InqZq+x7PIpKsS7ZIMsfq4a\/4WzBpJhWke8+knW63hQSwt6TJKSsCB4is6wQT2XvvuOlME9UZtDOu39KVuj6oMU6gMZYK3kHhqBJKbjCCJ5hIqzhWq062ocoMlxuDF\/FYm6p5WAgL4Y6SN57warf4JazUKzgMYAhdglm1ddiWYD\/ABD8vuNmp4GiEjxHyi4U5BEW7Fu\/zbyDD47DqJ91MH23tH4t1N7Tm\/ZMJ4e3iFQcPM3bBTsuPQdu5mpku6VVC\/VsYCu2DH\/DfIqSuxzw3G+3pNTD2ctjJcmJbw1RysAMbuDHENMx9lgDJj31irwNCU57ii41lUDIAw8V7ikuMuwtEiOuS9KYLVX2hDxprBt2\/CKFlLBsVKkqVt4kgqPtC51LHfr0jPGu0mXS2oDkgqjA4rftFDIE\/wB14vvPfeKx\/wBSWzgVe5BwYyqiFe3cfqWjbwWk+h92+NxjhS2B5mJLQoxgRhauSxmZi6BEdqYJvF6rQzGv6UIhHhlgjbYMxLm2YLEqP8SNjkN+oG1X\/S9KXLRbUA3MR4ZAKzawnlIn++3KnpG3KRZquAW7YM3GIVXLwnUobflMxB8UdekA960fENP4d25bmcHZJiJxYiY7dKRZKqqo3iDX4eLc8OMM2wiYxk49d+kdaxqpVa04qUpSgUpSgVMt9gAAzAAyBJgH1HoffUNSOhUwQQR2OxFBtG4XqeZT3kvN1MZVlU5ktGQZ0EHfmFXHh+qbYhjkcSC6lvNG4JlRkgEmBKj3VTVcfu3CS2O4g+Y9XRyeZjHNbXYbAdAKm\/XuoZS0AhCGLQ0CXJAIyxHM3YTsN4FZy6\/XlQaHUv4eRhVKKpDocR5FYKrd8dm7x171garS3AouNurEb5qxlxkMgCSpIE79YrYJx3G0oVfrR4YLH0tFio2O\/VR0HTqdoxdVxd7ltbTBcVwg808ilRsWgbHeAJO\/WrkqtbdY+jvgi2QwzfAKW2Z1IHrBjIb9PfU+n0F\/AFSyzMDIKMCGLEksMR9WesTA91RcR1rXrlvDLlVLaftHGBJjuWk\/Ksi5xm8cnZUK3CcgQQrYphjAIIABHTuBvTKfW\/8AUS8N1BMicso\/vFynPAMBlJGZjLpJ60t6LUlQwygKSsuJxdWJCKTJJUEwBMEHuKXOOXSmAhRMjGVxGfiAKoOIht5iffUt7jl9WuKwALHcQVwOOHKAQPLAgyOUUyv15Q\/q3UWwx8oAIP1iDqMiIDSTiASBvEVDq9NdtkF\/tEmQ4aWU7yVJ5gT8d6nHGrn1uyTcnIwe64xEw23TIGDuINNfxa5qNmRSQHIgMSJKuxEsYgIfcAT7oZSem2Lpv1c62Vuh73OqnZCLQhyihruQAiO42kVH+rNTzKQR5FZTcUEmD4a4luYwhxXrER2qA8TlERrVtsBirEPlGRaNmA6k9u9Zr8cuDLNFN4OjZERBthwrQpAyGQA7QokGmV+sse3w\/U74zJAP94oJ8UFgPNJZlWcepEbdKoOH6gE7wXUsxN1BynEnxCW5ZzTZonIVWxxy6mURzBP2hBRMFIgiduxkH0q48dcqqMlsoFxxIaCOQ9cpXe2phYEztuaZPr+yhs8Pv3GNsAlrZxhnUYktiFGRA3baB3rIuaXVO5eZuRlIuJuGzMJDb9H5V9DtWPa4vcV3ucpZ3W40j7SvmI9BPaptBx65aAVQpAAG+XQFzviwn+8bY7dO+9MpE0\/261+G6hRAMhQHGNxY3RbpwE8xCkE4zG3uqt\/hepCHLyrIK+IjRiwBGAYnYuJ22mr7fF7xtuihcQgBjIQMFs5eaCSAg3kSBABqL9dXcmaFks7HaRNxkZtj2lF2+NMr9eWSOD3sli55RaIIdSed\/Ci3ixBxZSOo8vwrFbQXyFJIgjYtdQQGUEZZNySpETEip39obpIbFJGP7Z8tzxV3ZiTDT9x+ERWuNOsEJbnEIWhgzBVVV5lYFYCjykTvM0yT08r\/ANVap5nqOU5XUHlfCOZugcgekketW\/qzUsQ0MWYjq4ykSAWBMgbEBjt6Grv1veuPsEyYnYAxvdW8TuduZflNbzS614HinIgyMSV7sYOWQgZHcAHYSaZPpy0a8JvgBgQCGAEXF6YG4HDA44hZ5pgb1CdFcYurE5IqsATlObW0WGmIIdSD0gCvTWdYihQEflAA+tgwENuJVB1VvjIERUa3LQuNdwfJsZm4CIRkdRum+9tesyJpaUvTZ5bW27iYq5mV5YcOMJIgFSREg7e6sVjJk7k17HiK2LxUvbuSq4j62TEltyykndj3rEHCtN+xd\/6g\/wDrq2liqYvh5aleoPCtN+xd\/wCoP\/rrV8Q4WbYyElff1A6T76tku1dKUqBSlKCtemfjyFwZuRk7kwJk2bdtJ5pOLK\/QgwZBB6eZpUapqmNno9Txy2S4UNg\/iFhiu5e3bCkgkzDozbz1nqTWQ\/tDazJh2BNstsAOR7jeUu3QOsAkiVjYRXk6UtDXcqen\/X1sFfO0FC7lVyuYqwlhJnmK7EmcATvROPoSpc3JXDFtiQwsG258wO9zmJBBPWQa8xSloO5L1V3jlktK+Iq+IrsgRIuc1tizSxgjFh3+O7VBa4zbVFAzkJCriuNthYuWyymd8rjq52HTuYrztKWO5U3acSXxWuS6lrSJ4gALrcC2w7iSN2KuJkGHJrJ4lxy1ct3VVSC5YwV6lrmYckPAYKMfKenWCRXm63HBeHJeW6TlKgRBhRIckscWgco6wOssNpTEFNdU4j+svSceVEtJzwvhZABYIVrpuDr9oOg9+MHaKvTjVoW0QG4GClZA8uVhrbQc4jxCrbBZAkyamfglkyxLeXIspRUSBbGLDHqQxaZHw6mrbXArY5HYqSw82OUeJdUAbSCwRf4gYIgVnDdqlmr49bKnBSpwZU5Y8PLw4VSXOwCNuAOoIEk1HquLWWtXkAcF8iBiMQ3iIwOzQOVSswTud42q7UcIsLIl8uaBkBgVs+JDSgLb7dFO\/rUmv4LZC3XXJcS0DKQuKIyzKQcy23MOu2VXBPVnZZo+N2lt2VKeTGRiCJUsS4JeJMgHlHeTAFYlviieOl1wxi3izHds\/DKB9mBJBKmZB27GptBwe09q27OwLEAtPKCbuGEYwDjzTlO\/ljeh4IpUtjcSA5ZWZSUAts65EARLLG4B3iOhLCfabLrnHLZyGJKt4hZYChy1u0qluYmc7bNuTBaRJJqbVcetMzEKTIxkrjym6jFCcmOOAZdv2iAIql72fRQDDsYfkVhLlfBjBjb9LjtsGBFswTuavtcKtR3MriTyfVibpN19iGjACQfWDutTDVqtl3EeI2lZMmN3bcgW2IH0hLgGxK+RCAJ7gQBsMZeJWn1Fq5Jhbbh2YbloulSM3bIwyAZHsOgqDX8MtKspmxGzDJd5si7kIXYKZkbyB1FaKrEQxVXMTl6W7xq0Qwm4TiwYlV+vJtBFNw5SMWlh5us7GsO5xadRcvc0EXBb6AoGVhbiNhEg7fHrWmpVszNcy9Xb4n490sqklWdhkBsjGzio6xzK+3\/GfU1kDPbbpH4bj79j8zWi4AOa525P+4r1HCuFPqHCWyT0k7wNv+0tW6YwxVM1TeWIzvAmNhA7bDaQKr4jLOy7R6bFQDO3wrqHCPYCwD9YS5HWen+96zL\/AOj3StIA+8GCPh60ulnJAzLtiOnT577fH8KuAYnbH7Q2+AER1716\/wBq\/wBH\/wBHtm7aZmA8ytBIHqCP5V4u0F7sRuPkep\/lVRNi5aZAPTrG5y+XQ+lVvWTLKcW6zt1xB\/399QhVnzbR\/vr\/ACq7Fd4bb16bdtqDxNKUrDRSlKBSlKBSlKBSlKBSlKBSlKDLGtcIbYY4HqPjBI+EgGPcKv0fC790FrVm7cAMEojMAfQlRWFXp+HG19B+uNzH6QY8PGZ8Idcu0VJw6UR1TloNXpLlpsbiOjROLqVMHoYNY9b3R8Lt6h38I38FCxNsXG3mZxYADbasXjXDfAZVlzKzz2\/DPUjYSZ6daXSaZtf+NZSvY6fTacYI2nRp0hvsxZwxdFZtiGgA4wRHc+6LLejsuqX\/AAlH\/prl02lLi2zpeNpZGWURBIB3x7VLt9qf15zR6G5dJFtSxHWO0mBv7zsPWsd1IJBEEbEV6FNTYWLj2ns5orKqqXss6u4NwIzgkAAAAkicu21aHU3MnZiS0sTkRBMmZI7E1YliqIiEFKUqsFKUoNv7PWy1wqOpgD7yK737K8IXT2d\/Nsf9muIewrAapCekj8TXfdVeKqAVkdt94pN7YaphFptc7MUkAcwHqfX+VZSeKAbmXlIB+BMSB8SPnXntY31ivaPlEqSJYQJIjsCWaT3Ar0WiF1b1wXd7RCEKIgg4kmCJmQRM\/cNifPFczU9E0RFLZ6jnsnLfbqRXA9c5S66kA4krv6A7fyFd1tak3EYBQAMo3O49fdXCuLXJvXZWGzb394iK9MPLLFN4bbAR\/X3\/AM6r4\/m2G\/uHrO\/rVA4BBiOnv\/n8PxohG23SZ+Gwnf8A8b1WXjKUpWWilKUClKUClKUClKUClKUClKUFa2Gg4xfsqVtXGRSZIHSYifkK19KLEzGYZWu19y82dxy7REn0Hb8TWLSlCZvuy\/1hd2OZ2tm0P\/bIIK\/CCfnV2n4ndQ2yjsDbBCR2DElh7wSxkH1rCpQ6pZWu11y82dxizQBv2A6AAbAe4Vi0pQmb7qUpSiFKUoNx7N3StwsOogj7jXaOF+0f0ixHQqNx32riXBPM3w\/717H2b0dy4xK5BF3c7x8KsETZ0ccJfwxcXmICkopEkHck+sTsvx91b+8zvZN4g2lVcSGBlgdgQsHEgxBI9fWvBcG0OsBLWzCk7SwVSO0Fon5belenW3fflus0RugYHIz1PQRt2jpXn6Ivh6ZrmYyxeJ+0Y0djmElhCQeVj3E\/f8elc2zttba4+JuPc33GSrIJKrPUy3URsN\/X3icbCM9rBVE4w3TYkEvHm6960ntFpNNfV7lhBbuopZyvLbuADeE+ydtiOs7z1rrFc3+0ONdEb0y0OgXZilg3BlszgQB6EnlHfp+NRa2+8RKKCMSqtbb0JjEcolR361jG9d35rm4jq24HQfD3VAEb0PyNdOpys8hSlKy0UpSgUpSgUpSgUpSgUpSgUpSgrVKrWRoFU3bYfyF1Dbxykid+200GVwt7YFzPGSBiSJ3nf7LRt7vvFT2DpvFU\/wCGOxyIJFzvtO9veOkxO01aNNZLXcnCBVBQKVgmPe7TuAIDE83uipE0en8VkNzkDJi2SziUZm3jGZxHpPfvUdIvwKNJKzlBxk82whie3mkKD23291mvOmK\/VxnsD5wu1uDjI6ZARO8zO1W29JYwZmuHIM4ABXcKpK+\/mP2txWR+rNOSFW6WJMCCvMZER+z3G\/pPSi5mP40NUrea3h9lVuRcGSCAMhJYOQQR35Y6enTetJVc5iylKUohSlKDpH6FeHre1GoViRFoHb\/OK9p7XcAu2Ve8lybIxBX7YJ5ZPaJj515f9AQ\/9Tqv\/ZH\/AMxXZOJ6UXbN20R50ZfmDB+4wfur5XyPkVaXyMbYu9VFPVp2cs4NxW8gCnnHaT0Hpt1rf6C467l9pnHtB9I8p+G1c+suwEqY7b+vfpWXwu6zNiGIkgbdSe8d6+rFFG8Q4ddVul1HRcGtXx4xMZ77BY6kE9PUGp09kLAJILgnrEf02+6tVw7V3bWtTTAt4YVVCnuMMix9+RYzXtK\/PfI1K4rmYnEvdNE0xF\/xpT7M2\/27nzX+lWP7M2wDz3On\/D6fCt8DVl07H4GuNOpVfdMvjw0qpqlfp3zylKUClKUClKUClKUClKUClKktoSQBuSYHxNBHStkvCbhZ1GJwEk5bGQSACe\/K3yqS3wW4Xe3K5KV9YOQLAzHSBUu10yg0GiFzKXCgeoJnldu3uQ\/hWRa4MWS4wYTbNwN6fVqG2+PN8hUWm4RccSMQMipk9CoJIP3CpW4HcHdeikyegZSZMTtIZfiKNRTwv0\/BC4WLiyRJEGQMUc\/ExcX8fSr7vs86hjkOVXY7H7EyN9+3X1+dWLwG4ehWZUAHrDZgExIG6Ef0qMcGfJFyWWBJ32SGwIJ7mdtqLbhqqpW1fg9wOqGJYMVjfyrnBHYkR8\/jVP1Q+TrILLj8CHUuCD8B+NLsdMtXSsrV6U28QxEkTA6jeN5HurFqslKUoOnfoH1IXWX0PVrBI\/5XSR8jP3Gu3arWW7Yyd1QerEKPxr5S4PxO5pr1u\/aONxDIPb0II7ggkH410Hhntbpb5N3VXzav+r2GvKg9LQV8QP8AMteL5HxKdSvql309S0WV4muVy9cGIU3GZTEHEsSCq\/y99R8KDoQyMq77FiIM9ST2P416Cz7ScFByfUvec\/auWbhj\/KuEKPhWFxLjPBru41Btn1WzdHzGMGvVFcxFrOfTF93VuHam3cC3AVZmQbiCR6j1iazC9cV0XHNFaI8PirqszH0a6Y+AO0++vY2\/0n8MAAOoYmNz4V3c+uyV86r4VH5Lv3eXui9Q6nUKqMzGAFJJ9AASTXim\/Shwz9+3\/Su\/lrw\/t5+k4am02m0qstt9rlx4DMvdVUEwD3J3I2gUo+DTfaUnVcvpSlfUeYpSlApSlApSlApSlApSlApSlBk\/S3ktm8sIY5GSPQnuNhT6XcyLZvkerZGTtG5mem1Y1KLdkJqXBkMwMkyCQZOxPx99XLrLgiHYQZHMdjGMjf02+FYtKF2UuuuDpccR0hm\/rVPpdyQ2b5KIU5GQOkAzsKx6ULyn+kvIObSohTJ2HoPSq\/S7mWWb5euRnpHWfQkffWNShdLdvs0ZMzQIEkmB6CelRUpRClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUClKUH\/\/Z\" alt=\"Interrelaci\u00f3n entre materia y energ\u00eda\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">En realidad, en el CERN, se trabaja en algo m\u00e1s que en las part\u00edculas subat\u00f3micas y se buscan nuevas respuestas y remedios para paliar el dolor en el mundo. Tambi\u00e9n, se ha contribuido de manera notable a las comunicaciones y, el mundo es tal como lo conocemos hoy gracias a Ingenios como el LHC que, por desconocimiento de muchos, en su momento, fue tan denostado, cuando gracias a ingenios de esa clase conocemos como funciona la Naturaleza y c\u00f3mo es el mundo que nos rodea.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/curiosidades.batanga.com\/sites\/curiosidades.batanga.com\/files\/como-nace-una-estrella-1.jpg?noredirect\" alt=\"\" width=\"636\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Es necesario continuar avanzando en el conocimiento de las cosas para hacer posible que, alg\u00fan d\u00eda, dominemos las energ\u00edas de las estrellas, de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> y de las galaxias. Ese dominio ser\u00e1 el \u00fanico camino para que la Humanidad que habita el planeta Tierra, pueda alg\u00fan d\u00eda, lejano en el futuro, escapar hacia las estrellas para instalarse en otros mundos lejanos. Ese es nuestro inevitable destino. Llegar\u00e1 ese irremediable suceso que convertir\u00e1 nuestro Sol en una gigante roja, cuya \u00f3rbita sobrepasar\u00e1 Mercurio, Venus y posiblemente el planeta Tierra. Pero antes, en el proceso, las temperaturas se incrementar\u00e1n y los mares y oc\u00e9anos del planeta se reconvertir\u00e1n en vapor. Toda la vida sobre el planeta ser\u00e1 eliminada y para entonces, si queremos sobrevivir y preservar la especie, estaremos ya muy lejos, buscando nuevos mundos habitables en algunos casos, o instalados como colonizadores de otros planetas. Mientras tanto, el Sol habr\u00e1 explotado en <a href=\"#\" onclick=\"referencia('nova',event); return false;\">nova<\/a> y se convertir\u00e1 en una estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>. Sus capas exteriores ser\u00e1n lanzadas al espacio estelar y el resto de la masa del Sol se contraer\u00e1 sobre s\u00ed misma. La fuerza de gravedad reducir\u00e1 m\u00e1s y m\u00e1s su di\u00e1metro, hasta dejarlo en unos pocos kil\u00f3metros, como una gran pelota de enorme densidad que poco a poco se enfriar\u00e1.\u00a0 Un cad\u00e1ver estelar.<\/p>\n<blockquote><p>\u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Bipolaaristen planetaaristen sumujen galleria | ESO Suomi\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Un d\u00eda lejano dentro de unos miles de millones de a\u00f1os, el Sol ser\u00e1 una solitaria estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a> perdida entre las brumas de gases de una Nebulosa Planetaria que brillar\u00e1 durante cien millones de a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">Ese es el destino del Sol que ahora hace posible la vida en nuestro planeta, envi\u00e1ndonos su luz y su calor, sin los cuales, no podr\u00edamos sobrevivir. Para cuando eso llegue (faltan 4.000 millones de a\u00f1os), la Humanidad tendr\u00e1 que contar con medios tan avanzados que ahora s\u00f3lo podr\u00edamos imaginar. Las dificultades que habr\u00e1 que vencer son muchas y, sobre todo, incre\u00edblemente dif\u00edciles de superar.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-9WNRvgP9A7U\/TaZDsT7c_eI\/AAAAAAAAAE8\/2zlQdREEY3c\/s1600\/huygens_jettison-hi.jpg\" alt=\"\" width=\"605\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Ya hemos dado los primeros pasos y, nuestros ingenios espaciales tecnol\u00f3gicos y robotizados, han realizado para nosotros las tareas que, de momento, nos est\u00e1n vedadas pero, d\u00e9mosle tiempo al tiempo y, sin duda alguna, en ese futuro so\u00f1ado, estaremos en las estrellas y en esos otros mundos que presentimos hermanos de la Tierra y que podr\u00e1n acoger a la Humanidad que, dentro de otros cincuenta a\u00f1os, llegar\u00e1 a la cifra de 10.000 millones de seres y, nuestro planeta, no puede con todos. Mientras tanto, estamos creando ciudades del futuro con tecnolog\u00edas que hasta hace muy poco tiempo nadie pod\u00eda imaginar.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"La conquista del espacio en manos privadas: SpaceX, Jeff Bezos y Virgin |  VENTURA\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Algunas Empresas Privadas est\u00e1n prepar\u00e1ndose para no quedar atr\u00e1s en la conquista del Espacio<\/p>\n<p style=\"text-align: justify;\">Algunas Empresas multinacionales est\u00e1n trabajando en programas que van m\u00e1s all\u00e1 de los avances actuales para revelar las tecnolog\u00edas e inventos que nos permitir\u00e1n ver a trav\u00e9s de las paredes, viajar en el tiempo y en el espacio y colonizar planetas distantes. La tecnolog\u00eda inteligente que llevar\u00e1 ayudantes rob\u00f3ticos a los hogares, ciudades enteras inmersas en Internet, y sistemas de entretenimiento que har\u00e1n los sue\u00f1os realidad en virtual. S\u00ed, virtual hoy pero\u2026 \u00bfY ma\u00f1ana?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/-x-5SGriQgvU\/TraFqNHbz7I\/AAAAAAAAiOU\/ryRPL6cA6xA\/s1600\/5791528838_b8b6cb98a9_b.jpg\" alt=\"Imagen relacionada\" width=\"304\" height=\"228\" \/><\/p>\n<p style=\"text-align: justify;\">Los actuales ingenios quedar\u00e1n antiguos y nuevos ingenios surcar\u00e1n el Espacio Exterior en el futuro<\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Naves interestelares que, tan grandes como ciudades surcaran las espacios<\/p>\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo podremos evitar las radiaciones gamma y ultravioletas?<\/p>\n<p style=\"text-align: justify;\">\u00bfEn qu\u00e9 clase de naves podremos escapar a esos mundos lejanos?<\/p>\n<p style=\"text-align: justify;\">\u00bfSeremos capaces de Burlar la barrera de la velocidad de la luz?<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Ocho naves espaciales con las que podremos abandonar el Sistema Solar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTtW5_u1YJZ_p-Ca7HoAV_oX6pBZkiyet25EA&amp;usqp=CAU\" alt=\"Nave espacial - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTF3Pr96zV2H-Ed-DmxcTyxr-UjsVeYhy-QiQ&amp;usqp=CAU\" alt=\"Sitios Increibles: Naves Espaciales\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRkmdl0BV_xBi5OWxlWM9BHko064iyjwla4dA&amp;usqp=CAU\" alt=\"Las nuevas estaciones espaciales que conquistar\u00e1n el sistema solar\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Naves del futuro y estaciones espaciales asombrosas. Se habr\u00e1n descubierto nuevos materiales, tambi\u00e9n la Gravedad artificial, la radiaci\u00f3n no entrar\u00e1 en el interior de las naves que, dotadas de laboratorios y escuelas surcar\u00e1n los Espacios Interestelares hacia mundos lejanos.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Nuestros ingenios espaciales, nuestra naves hoy (estamos en la edad primitiva de los viajes espaciales), pueden alcanzar una velocidad m\u00e1xima de 40 \u00f3 50 mil kil\u00f3metros por hora y, adem\u00e1s, la mayor parte de su carga es el combustible necesario para moverla.<\/p>\n<p style=\"text-align: justify;\">La estrella m\u00e1s cercana al Sol es Alfa Centauro; un sistema triple, consistente en una binaria brillante y una <a href=\"#\" onclick=\"referencia('enana roja',event); return false;\">enana roja<\/a> d\u00e9bil a 2\u00ba, llamada Pr\u00f3xima Centauro. La binaria consiste en una enana G2 de amplitud -0&#8217;01 y una enana K1 de magnitud 1&#8217;3. Vistas a simple vista, aparecen como una \u00fanica estrella y se encuentran a 4&#8217;3 a\u00f1os luz del Sol.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/9\/94\/1e15m_comparison_cat%27s_eye_nebula_barnard_68_one_light_year.png\/256px-1e15m_comparison_cat%27s_eye_nebula_barnard_68_one_light_year.png\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSqCUrD4aS4K-dPqR5w2xHCrrcfjgvB-rSq9A&amp;usqp=CAU\" alt=\"\u25b7\u00bfCuanto es un a\u00f1o luz? \u00a1Descubre CUANTO ES!\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0&#8220;Gr\u00e1fico comparativo del tama\u00f1o de varios\u00a0<a title=\"Objeto astron\u00f3mico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Objeto_astron%C3%B3mico\">objetos astron\u00f3micos<\/a>\u00a0dentro de la escala de un a\u00f1o luz. De izquierda a derecha, las\u00a0<a title=\"Nebulosa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nebulosa\">nebulosas<\/a>\u00a0<a title=\"Nebulosa Ojo de Gato\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nebulosa_Ojo_de_Gato\">Ojo de Gato<\/a>\u00a0y\u00a0<a title=\"Nebulosa Stingray\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nebulosa_Stingray\">Stingray<\/a>\u00a0y la\u00a0<a title=\"Nube molecular\" href=\"https:\/\/es.wikipedia.org\/wiki\/Nube_molecular\">nube molecular<\/a>\u00a0<a title=\"Barnard 68\" href=\"https:\/\/es.wikipedia.org\/wiki\/Barnard_68\">Barnard\u00a068<\/a>.&#8221; Estas son las distancias que nos impiden ese contacto y, si el Universo lo ha dispuesto as\u00ed&#8230; \u00a1La Naturaleza es sabia! Por algo ser\u00e1.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Sabemos que 1 a\u00f1o luz es la distancia recorrida por la luz en un a\u00f1o tr\u00f3pico a trav\u00e9s del espacio vac\u00edo, y equivale a 9&#8217;4607\u00d710<sup>12<\/sup>\u00a0km, \u00f3 63.240 Unidades Astron\u00f3micas, \u00f3 0&#8217;3066 parsecs.<\/p>\n<p style=\"text-align: justify;\">La\u00a0 Unidad Astron\u00f3mica es la distancia que separa al planeta Tierra del Sol, y equivale a 150 millones de kil\u00f3metros; poco m\u00e1s de 8 minutos luz.<\/p>\n<p style=\"text-align: justify;\">Ahora pensemos en la enormidad de la distancia que debemos recorrer para llegar a Alfa Centauri, nuestra estrella vecina m\u00e1s cercana.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Biblioteca P\u00fablica de Gines: \u00bfQU\u00c9 ES UNA UNIDAD ASTRON\u00d3MICA?\" \/><\/p>\n<p style=\"text-align: justify;\">63.240 Unidades Astron\u00f3micas a raz\u00f3n de 150 millones de km. Cada una nos dar\u00e1 9.486.000.000.000 de kil\u00f3metros recorridos en un a\u00f1o y, hasta llegar a Alfa Centauro, lo multiplicamos por 4&#8217;3 y nos resultar\u00edan 40.789.800.000.000 de kil\u00f3metros hasta Alfa. La cantidad resultante son millones de kil\u00f3metros.<\/p>\n<p style=\"text-align: justify;\">Ahora pensemos que con nuestras actuales naves que alcanzan velocidades de 50.000 km\/h, trat\u00e1ramos de llegar a Alfa Centauro. \u00bfCu\u00e1ndo llegar\u00edamos, en el supuesto caso de que no surgieran problemas durante el viaje?<\/p>\n<p style=\"text-align: justify;\">Bueno, en estas condiciones, los viajeros que salieran de la Tierra junto con sus familias, tendr\u00edan que pasar el testigo a las siguientes generaciones que, con el paso del tiempo (muchos, muchos siglos), olvidar\u00edan su origen y, posiblemente, las condiciones de ingravidez del espacio mutar\u00edan el f\u00edsico de estos seres en forma tal que, al llegar a su destino podr\u00edan ser cualquier cosa menos humanos. Precisamente para evitar este triste final, estamos investigando, haciendo pruebas en viajes espaciales, trabajando en nuevas tecnolog\u00edas y probando con nuevos materiales, y buscando en nuevas teor\u00edas avanzadas, como la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, las respuesta a preguntas que hacemos y de las que hoy no tenemos respuesta, y sin estas respuestas, no podemos continuar avanzando para que, cuando llegue ese lejano d\u00eda, podamos con garant\u00eda salir hacia las estrellas, hacia esos otros mundos que acoger\u00e1 a la Humanidad, cuyo destino, irremediablemente, est\u00e1 en las estrellas. De material de estrellas estamos hechos y en las estrellas est\u00e1 nuestro destino.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/evoluciondeluniverso.weebly.com\/uploads\/9\/8\/5\/5\/9855003\/7057179_orig.jpg\" alt=\"\" width=\"393\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Si finalmente el destino del universo (supeditado a su <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>), es el <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>, entonces la Humanidad tendr\u00e1 otro problema, este a\u00fan m\u00e1s gordo que el anterior, para resolver. Aunque parece que no habr\u00e1 <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>, seg\u00fan los \u00faltimos estudios nos dicen que el universo es plano y que estamos en el l\u00edmite de la Densidad Cr\u00edtica, con lo cual, el Universo tendr\u00e1 una muerte t\u00e9rmica, es decir, el fr\u00edo absoluto de los -273 \u00baC. Con esa temperatura, ni los \u00e1tomos se mueven.<\/p>\n<blockquote><p><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgWFRYZGRgaHRweGRkcHBoeHBwcHhweHBwcHhocIS4lHh4rHxwcJjgmKy8xNTU1HCQ7QDs0Py40NTEBDAwMEA8QHhISHjQrJCs0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NP\/AABEIAKgBLAMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAACBQEGB\/\/EADcQAAECAwYFBAICAgIABwAAAAEAEQIhMQNBUWFx8AQSgZGhscHR4SLxBTJCUgYTBxUWM2KCkv\/EABgBAQEBAQEAAAAAAAAAAAAAAAABAgME\/8QAHhEBAQEBAAMBAQEBAAAAAAAAAAECERIhQTFRA3H\/2gAMAwEAAhEDEQA\/APlBEi1cG9MAoDphpsqPXeSj9cjTe81RAd4K0ZDy63Zm\/p20HHz273mtV0iRlKl1cO3uoJDSbXzoenp3VnwO8dFV77\/3Rd+PoeyDpzpPJ8Dv3VoTd5fXDsqwk0F7MBedVblMw1JaG8eD3Qdhxnm\/qrA3qrjHfVXB6TQWh+JIkMTUvk08fpCvoiQxem61WolEh3uqNIANW8XXN79lSIwiI8r8sm5mJ8Sq7K0BLESnlOQLMaivoqcEAdvlXghmAa4u0u0z1+qQFHgHv+10lc7DXDwNut2eSbsnE6B2N16Ss4ai\/CmoTdlDLf7WkaVhGNff49E7ztOp26yrJw2XRaNgW77zuW86Z1k2IXiAaRmfdmrV0rbluYgyegJpVq5oxuIcaHB64ofEcOOYQmtTjO8dFz\/09t4nGVxMIdzWm\/CH\/wBchSrCmVxTnEwAH8scsGv36oEUfKMA7ljgSRO5przvQVigLzvJKWtCxOdaGVZdQnbWCci4SdrImerUN3eq1I52l4vKDGayfH6JojmGj0+Kjv6ocYE+rNrlkqyTtBsd0AjLeSajHb23egRAI0FFCxYqje6MYUM3KHA+Xf2qk98\/vVEJD76qpHftj5UFGYsXcS7ESmHEwVQgPk\/em+6JHCOUMS5dw0gwDTvv7ZoZmaaeyo5SXaut2nlQnclCaXi7eqk8fVUcGN+NXmKZ+y4RvL3\/AGpCCxbrLt1+Fww49e2Cw0tlunyozXzDLp7nHK\/yy4CiOtOe9MaKF2Hf5ouxQscPqVRp4XNLkHYhXz5V4RJj283aKkJ3grQjdKN5r3VF4Ysd7bz27D5lXbKsJerdVcwz9XxQdhRAdLs0OGKd+su+aJC\/t9KoLyXeL77kSCEksA5NABM6N6IcJ64dPdGshN7gQ7byqqLQNXZTVnn+tsEKw9WneJ1TEEF2glT7WupwezhLdej69\/KdsrOXfHeKDBBOeQo1GAkJUT\/CWDs77mtTRx2Cye4y2PbunIIWcz1u\/cvVVhs8KCtz6I0EAagq\/wBLWb1NZEdps0nxkQ4FF2OzMbEvvNleCCmdF2GzrdJ\/Z1dZ7+My8rJ46yIJD\/jdpU+vlJxQEyzq8ndb3FwtBOZch8xI\/KxTBymUy1d4+689y751PoUUPK7CU33qlIwXMq3U6bdGMw4\/rLufeXhctoM8vH2rmsaIRSqaH2BQo29B2+gixyzYfNd0CUMLGu9E1UkciZCih3lseCiEqsd\/jeCnVLmGioYW8o0Q3+83Qzvw3qqeg4gQZYXTIuZVjJes95q8Qz3j59VWI17byZQ9BiFzMtIuZtL5pqqxem5K8W3zCGRh1y2yCpmutkPC61MjPfVc5Hm3psaKih9f3M3rkJw3uvRSGV+mu2XYIqPsdVhVo\/ZtMVDi88MJe3uuEy6eX80uwXRFWr+emTsUFjRUJfL7qfrRXEUpMaeoZr7iqkuLp+r7CQrpZ8LtM\/VWMXgdjk10lwRZzbOdzdlabyE+8sFR0031p0VmkzywwUgEwGlIzo1J9mXYXxq3j93ZoLwQvKU2v6MiQQ9976KsGj7\/AEmYIJnd7KxFrIzcwvlQHGYuRoIHNN7vXbKyL0OIGQmaaeqe4fh3ZakTodhYOn7HgzJPWHB0MgCD0qPZaMFgGcUvOIv5VrxJ7Z1lZASZzgE5yAAOA2A9ymIrE3AASak+t4UPKGBma91jWpPUdc5AggfLLdExCzgSAGOk\/Zc5eyJDEAHi0AavXBMW2m5OOwxASPr6EoNpCAO19J11XYQ5rvRXtLAkPCCwPqKeCu+vUeae6FFAYoC5oQTvckhbCFpUGk8jnXstKH+hmAH9lmY5kG9xg11659\/rf\/CBgxAFRvupAGcsC4ImHEwzzprcwTVsBKeJAwL4eyFEGD7vUki3rKtz26T\/AGUjFDgPdatsJuPn90CSjszgs6yZ0Vd9\/K4Xr79t6IkVd4v9dEI70dSRq0Mir97+yqcFcgvd6a9JKkXsLmoqikUDfffeiHFve7kRscvr9Khb7x+lAOJ60Q4jjh5YN6IkQ61v71VTvfRBTlnuW5qQCVYeruoZ9cfdc6nyqyrAWGZxvmwA+clwE7v7+qg+cvNxf2UDaSFxyB71f0osNumKWHv2yU32264a116P7Bd+tWz7eEHRA8gHN1L2Zjfd3UbRsZbuXTRxfk2oF4Fe65yPi1x\/eaC0OuOPqFaGGvXcpqo6feeSuJzJf4y3ggtANdP1uSIIOtJFdhhBDh3vGFaZZ\/CKDv57BWDsEF8tJsmbGDfihXLCAPOYx747kn+HsZLcjNX4eypXx1Wrw3D3kdPRV4ax791ucBws+a7C4Z5rpIynCcK4mKjsKJ6HhpO34igx\/ZTvDcNl9poQwiRBJ8Bcf9N\/I7ZyzIrMtNgTfh1wWbxNmTED\/kLwCxD00mVtcbF5u3RZXEWlwZ\/TNcZfbt8UEQFaM\/T9pa2tzEW7Uxq53RCt4uUCG+kVxrQm8v7oEDvUve0tOkl3w5baFiZ8t98t1TYpp+knYkDN2nect\/t6wIqJj6v33XeT082kNmDDPC7MECVxWba2cUERdjQjNsSKC5bUFi9JHzkPCV4yxAiPM4ehOjvXclx3ON4vSFnAAJzd5NQ6pLiQ2tBvdE4REYIi84aHEPIa1SvEBw5nufqsy9dGZxEIfeXykbaCu\/2E9EOY0adJ9ggWsP7+PPwtW9Y4z4wJ+N6IMZO9GE07HBglo4PTfsiAGFixDHBUizfwiRD43vBVDNnpJhsKUDcvvtmJILTE2zyxRooZfHz0Q4jsI0Ewz03eqRDtvbq8U1SJum8qKDkbzuPa\/A6KnJkiRxOSYiTEZkkuSXqXqa912Ahp11+kC5Zu+lclLmObU2bvKsxAERz1k1z59VyktnJZV0C83NIXh2eSgm5bKmg7KMXGbVy9nGqgOUhcg7XPdSuwyb3oa3KCHXe93WgAvl6vv0GKCNLT3yVwN+Phdhnvy\/RGghkKTn2+d3Kjogu0l57hMwWU1zh7Kd7PMDDd\/qtKxsHuzHbFakZqthYgXG70mtThrAm7XIKnDWU1scLw\/T3yXSRF+E4cEiEGQqfbVek4Gw5mlIefpKcJw2AzJXouBsgAFz3v5HTOVobBhuSRtwIbjf4W1xMUMMK8xa8WYybgJPjh0l6rzarrkvxQkS8\/QLGtLeGbkG98enTsEzxvGQzFW7fdyyI4wb99ey6YyXXFbS1uvYfDLsBYB69UAWjPmxIrQE1uqdhQWpo8no8nr6e675cNVp2HMXo8Im2FLhpPNaHDxb3qsWztHa6U89s3RanDtJifgrvlw024CCJj0qlOPJIcyJdtMWCJYTmTiqwu8UUTGFmrSlX69lN57FzplxkwPCJu7vV63UWcQA5JcuZvo6a4y1\/PnZq4VEvlIwHmwJ9i\/inZebx8a7+XShgow7qsVnhvY9E7HYmRNJFhldvBCjsz07rcnGNXrOjh3uqUtB4WnxEL3JC0hOD\/ALpvFasSUnGGQo0xEMaT+PhCjF57z26xY10A5b77mhES\/XqaIkQrvRUjeXqsqFFX391wm5WiyVCgod9iuOcQrxHve9ad1ILRg0lAuQRcXv0aTjqJ5rsREwMdC2JendVDEyybLbhXijwfr32+JUV1ru2plNSCGk8dZB1Uw\/VaP8+hV2nfmUEbSdA2P7ZGswxEgcta7xXIYGm4\/wAb5sb9JMeiJZwT3orEXs4Q17+L7tZpuwsCb6MBMYs1aKkEGlzGe992bGzk8rtcaVWpEtE4eHe82Wpw9jd7IHD2X45uy1+HshCHNTQBdJE6vw1iAzh7yMVr2VkQxZvMvlknBAIWnrhSnVbnCWbicv26zrXyN5z9N8HZtCLvbclqWceSShIhDktqgR8aYg\/9YXk8jE17XBcK6cE\/keIMbikN8WlWnJeb4\/j\/APCCVPyHlspEdUT+S4+KOQ\/GCFiT\/teAPBWJbWwYihljOktdUzjt6XXJxSO0BxF0Teg8ocRbc1LW1bKXlAJXeZ45XXVop3+nZVB3PuhxRlspPdPRVhM94K\/iU7YxZrT4SNjIs1CseyO8VocPHPstzTnctyAEw\/iWImM2x1ZMRjlsuWNhDi95qO5A6pDhLQ8wDsM664FOmz5zCI\/6CJ50aHEnOa13+s2fxkcdZRmH+v4QAM2Db7JLhuFar\/G\/den4uxgjggELcpP5sZTD8oeoqdBcyzrfhSCRVr8DX0XDXeuueFP+syecqT99ClLWA53z3otKOzMJZ5ecfdLcQL\/3fP3W8s1lWsNdC2xp6pHiIZnytLiIN6ftIW4wbd+X2rUIRivVBi9u0gmLWGe7kufO\/uaxW4FEPGm95oMfdpD19fVMRQ+m6TQI4Czym8hWWWE\/VZaAiGG81WIXb38Ij1DPneNuqHD5wrooKk7O8lwwgzby3hl047rq\/wClwaeqgDGZTdulz1z+T0kLeaXNlkM8lVpz\/ZZgfdWgD37Jvmoq8MDks3lrz2orcpF92M\/uqlmWueTYvf0lhirwhpiuTy08qotDZszgg9elEezh137rkMErgMW9N3JuzsnIEE3lmXLTnVWQrkE\/3u5PWIctNjeb+1LpTQrKzmB6Tv7LR4aAEgH638BdMxmmuGs2ALPi+6rY4eCpNTTTFZVrA0cAFAHPf8X7LSg4giIZiQ3RW64uc9M2X92IeEBxrQlurLUs43pCPOys\/hIoSDg9ccB6mSvacYz8rMXY1wmIQHNQuVdYb4riYYQ8X5H\/ABGJEwwWfb20UcJEbAGZGAuFe96St+MLsP7FxFE84YQxaX9Re3\/xmlbeMxFhRpEmR+5K5ymtcE4i0MX9aAltSay3RJRtCSxJJqc79EXiOJoKC7e6rMjtLvj1XT8cu9WjtZlUjjeZzQI478PD0mhmN\/n78KWhrnLu5y6SkV0Hzl6dXCBDGZPN+rYeeqLBcN7n5WaGIIrn374LRsMpYZLPss0\/Zenz9qwaNiYnvrdUJ2C25TFCWYv2oR5IQeEhFJs1ejIwsISACcQ2F\/wt\/GHYeLjMENmCBDCIfy5ZvDcSXYSOfuOy4qGMseaGKENESzGuEhKSBHY8vMQTMgGV4z3crWdmOUxtzdCzn3bd6szLGbq9nTBhBhN7V8N0r3SVtA3QfK0IYDcAxvxLUfrRB4qwY\/Z7SU4vWHawse+9Ulajv9S8havEg6DA0nfiaHNZ1pDrv3onFZltfMjv+v0looc6J61Db130SscOrGVxdrljUblLxZDeVLggWlnmJ9ZdKpmOdOmlbuqDGA0jkBrJZaLxCuNKDN9shxAvumKNELt5yx+8UMzub416jqylSKMHnLxMZ3eaKphViegl8vvBVO5P5UUCOEwkiIN\/WUVWIcESoxBfMVXYoGka5A695DclyKbV5ZEUoCxY3l+qM4iyFwmwqw0nJzJ63qRa7DAzFpY3mZPUyNJSR4bhVugmBLJchhk7i68O2LVF6Nw0U5B5MeZgBUGsqETqD0WogtnBMiufpQ0nVM2VnLP7QIN9k1BKe\/pakZMcPYi9953J\/grNyX6Y4VGiBZiT9XbrQK\/DwcxJJl7dO63PSGBYwmItFEYzICss5SFVo8DBBZmIxgRkza4azZszJJWFoIR+Mob4iO7Tmu2MZILOIbyZvNwWxyTkalrTteLDnlhqKQsHOcw0PkpOKN3Lmv5EkmEXOJ1Jc+yFaEs0LkmZasTyeI\/GClqRDDyiZhA\/IlmOAOFzZJM9\/VuuT0HaxiIyLQw1zdr7zqw8IdpGKAgh5NQteRUBnuQorWEEz5R1HTWTJSO2Ys8LvXT5T8Zt6Nb2rOMnecsCM0hb27u9SXJmTR5vcqR2pNz4P6D1ZLmOTV9LrgFm1ZBYYjHSgE3O2VYYn2+xNAije7TeCJDFvos9UxCcZY4i5Hsz3v2RmlYDN\/33RoJfF+B9kDtlHsYtmtGwienb1ZZMBq3ZP8PHSraK5\/WdN3hY3u2LlpWDRGY0O8lh8HHMYjG5a9nbCEAmjVf7XVzivEWQdrgcKOZDRF4GATB5gOVw0hJy+c2lkl4IzFAImYEnXrgnP4+P83P9QwpV5VT8h9OQWZMLGc5YP5SPE2U\/czdatnbQGOKExTkWkGlMSzxQOJgmQ2mCQvt5viIOn7WZxEG9NVtcTAVl8RAN73JWpGZaCspYXdr\/AKSdp73rRt4cW08nq+KU4iyaGGLnhPM45Q\/NC0nicNNzQmhosXNbljPi3TSfRBiFZfUnkCmYocM\/T0S8UONJX12yxY1PZePc5ab\/AGIybHMBq4Hrcjx\/OOLb0CE0\/X0+1mtQFm+c88VH3JWIlvC7x4XHOz9KKWBpMydqvXHv2TcNmzFmGM6OWNMG8IUQaRhYjmEQNQReXp++p4WYCc5zak38N5ViCWUADEgzlUh5VpObK8ENZkk3h5+\/6CrDDec8NK9EWAYjbKsj2EH4zM3zm+CagMwHd3Aym\/ylrItejW0LzBmNsy3BoRx8sJkeguoJ53qtjFEWe67dUlFFEWBe\/Tr4CZgg5R+czhe\/TclroZgjBP8AtFhfcen0i\/8AaJADnIILP+NZE46JAWrPVyGFw7aJ+04mGGEgMLwAL6ML7r1UMR24gAaL84qs55aS0Y0dZ1rbm8gG8tLsB4QYrdgGq1b3\/aTtOIeZuvFW37KXSSCx234s8pn0fNpDshWsYaIiEmgdmYzLSk9R\/wDVAjtK7e75S8drIMJ34l1ztb4LFa7wEz2qUOEtSo3VCJdqu\/Qbku8xLVc7btvDNqrAfq5u7\/tFgeWvWb5ZKkEL4ULZyADZtO72XREOuPbLVAeE02amXomLLDe6pSE3GU\/UPNqfaZszff08i9DhqCLx6bvyTViaDf6SUBkmrE7HlTyTjT4WPXLvktIROQ91zYrI4WKfutSxkHBnKe8iumb2M2ezdlEL5Ne1KtkSi8NzCID\/ABcUvDUPdA5SRk05SXkf5j\/mps3s7AQxRQmccX5AESYD\/Jsaaq+XDx6+nOCxIYggOKUl7I3Ei8L51\/4e\/wDKbW34iOx4i05jHCYoC0IYwzihDCnK5AyK+kcQzDt9dkzrq2MDjLOvjUrG4mH2nRb3Fw13JYcdpDEBFCRHCaRQkEEawldJXOxnW02GHy\/f5WdHBSWzX1WnbbnkKrN4u2hgB5yAMSRjnmya1JCS2kYxq+kxXFBIDk3UDq8HGWcZIhicw1qMnGM1WMenTdVxt66ScAig7Yb7oJrjW\/o4mmIkGIKNAxzu644fCqdyRYoJ\/CG7XOsqEYoXkWDym5A6MEdpA9KBpSlj2m6wyXqUSC3ih\/rEQr1OPS2MA5S8JMRYwkUGNxcMleI\/kYYCwHMbxgb3uqFk2nGxGHlMUr2DOlQU6cem4biYYoXB6XjUbojxWjEArzPC8RyRc2oOhWoP5KEmrPUswq+ElZpONcWxd5gXG960vDbuU4jiSQC1AwMrq0rVZMfHwXRDyVUcdBdF3B3RPI414bakRuGQlJcj4kxOT+9lYlv\/ACc2hD4l2GbNclIONjETkuMLuieRx6G0t3rnpWUrr+6BHaUfC75x1wSkNuCOYTE5G49NR4UijJP5X+uOtaqXSyDRWjyFNUIxPPf0a9iqxF8zL09r1yK05C8VMDN8JXj2UtXgtLycVSO3hgH5dAL9RgkrbjiT+IEPr9JYxO5Jc51+1A\/\/AOZBpQ349ka1\/kYeX8Zkn+pDDDbLHXUGvwn8k5\/NgavNizu866ZLYs45AgsGE3u+Jrx6v\/2Hl5X\/ABd2udBr8b\/Ll+WyMv8AZpnQG5E\/iv5yKGIQ2heH\/ahGrVCwlEH0\/hYnpQ0Pu4umtOxPt6b7L5TwP8ja2X\/txmEG6RHYyU4z+UtrSVpaRRD\/AFpD\/wDmFgt51JGbn29P\/wAo\/wCVRRf9nD2YaB+WKJySWLEQi4XPgvGEKBQrNvVk4Lw3ER2ccMcERhjhIMMQkQQvY\/x\/\/iLxMNlHBaNaRMP+qOID8S45hFytzDldjV8Xl4lSEKK2P5n\/AJLxHEn84uWH\/SB4Yeock9SlP43+UtLCJ4IpXwn+sWo96pIrhKvacem\/9WREflZwkuTIkBrqvOq8\/wATxMVpEYoy59sALkFRLq39SSQXh7aKCIRQliPORyWrw38qC\/PIvIgFmvBFbgsUFQpKr0EXHwV5h2PkNL9K0McMQeEgjI+CvPMpBGRQkaFk6N6IX7n6ob6LLh4uMf5E6z9Zo3\/mBvhD7zQIqKKIiKKKIIooooqKKKIIooogvBGYS4LFEHERY+Aoog6beL\/ZugQ44yal1FEFFFFEEUUUQcXXUUQR1HUUQW5lVRRBHUdRRBAVHUUQRRRRBxRRRB1cUUQRRRRB1cUUQf\/Z\" alt=\"Nighttime Sky View of Future Galaxy Merger: 3.75 Billion Years | ESA\/Hubble\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">Muchos son los peligros que en el futuro nos acechan: La galaxia Andr\u00f3meda se nos viene encima y en unos miles de millones de a\u00f1os se fusionar\u00e1 con la V\u00eda L\u00e1ctea. Nuestro Sol tiene un tiempo de vida limitado, en cuanto agote el combustible nuclear de fusi\u00f3n, se convertir\u00e1 en gigante roja, m\u00e1s tarde, crear\u00e1 una Nebulosa planetaria para quedarse como <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>. Por otra parte, hay estudios muy serios que dicen que la Tierra saldr\u00e1 de la zona habitable que actualmente ocupa y, si eso pasa&#8230; \u00a1Acord\u00e9monos de Marte! \u00bfQu\u00e9 fue lo que pas\u00f3 all\u00ed, un planeta con atm\u00f3sfera y oc\u00e9anos en el pasado.<\/p>\n<p style=\"text-align: justify;\">Habr\u00e1 que buscar soluciones para escapar de nuestro sistema solar, lo que en un futuro lejano, y teniendo encuentra que el avance tecnol\u00f3gico, es exponencial, parece que dicho problema puede tener una soluci\u00f3n dentro de los l\u00edmites que la l\u00f3gica nos puede imponer. El segundo parece m\u00e1s serio, \u00a1escapar de nuestro universo! Pero&#8230; \u00bfa d\u00f3nde podr\u00edamos escapar? Stephen Hawking y otros cient\u00edficos nos hablan de la posibilidad de universos paralelos o m\u00faltiples; en unos puede haber condiciones para albergar la vida y en otros no. \u00bfPero c\u00f3mo sabremos que esos universos existen y cu\u00e1l es el adecuado para nosotros? \u00bfC\u00f3mo podremos escapar de este universo para ir a ese otro?<\/p>\n<blockquote><p><img decoding=\"async\" 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\" alt=\"El sistema solar\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">No podemos ni escapar de nuestro propio sistema solar y ya pensamos en viajar a otro universo. \u00a1Como somos los Humanos!<\/p>\n<p style=\"text-align: justify;\">Pensar en el futuro nos pone en un serio problema y hacemos preguntas que nadie puede contestar hoy. La Humanidad, para saber con certeza su futuro, tendr\u00e1 que seguir trabajando y buscando nuevos conocimientos y, para dentro de unos milenios (si antes no se destruye a s\u00ed misma), seguramente, habr\u00e1 obtenido algunas respuestas que contestar\u00e1n esta dif\u00edcil pregunta que, a comienzos del siglo XXI, nadie est\u00e1 capacitado para contestar.<\/p>\n<p style=\"text-align: justify;\">Se puede sentir la fascinaci\u00f3n causada por la observaci\u00f3n de la belleza que encierra el universo, las muchas maravillas que contiene y que causa asombro cada d\u00eda, aunque no se tenga preparaci\u00f3n cient\u00edfica, pero el nivel de apreciaci\u00f3n de la Naturaleza, la verdadera maravilla, vendr\u00e1 de comprender mejor lo que estamos viendo, que es mucho m\u00e1s que grandes figuras luminosas y m\u00faltiples objetos brillantes, es&#8230; la evoluci\u00f3n&#8230; la vida elevada al m\u00e1ximo nivel que se dar\u00e1, cuando la mente se fusione con el universo mismo como un todo et\u00e9reo, cuando no necesitemos hacer preguntas y las respuestas est\u00e9 en nosotros que, somos el universo.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F11%2F15%2Fa-vueltas-con-las-teorias-%25c2%25a1el-universo-y-sus-contenidos-5%2F&amp;title=A+vueltas+con+las+Teor%C3%ADas%26%238230%3B+%C2%A1El+Universo+y+sus+contenidos%21' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Cuando sus problemas matem\u00e1ticos se resuelvan, har\u00eda emp\u00edricamente posible la existencia de un Multiverso. A\u00f1o 1968. Leonard Susskind, Holger Bech Nielsen y Yoichiro Nambu, tres f\u00edsicos te\u00f3ricos, marcan, quiz\u00e1s sin saberlo, un punto de inflexi\u00f3n en la historia [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27406"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=27406"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27406\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27406"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27406"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27406"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}