{"id":7919,"date":"2020-07-17T09:03:05","date_gmt":"2020-07-17T08:03:05","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=7919"},"modified":"2020-07-17T08:03:32","modified_gmt":"2020-07-17T07:03:32","slug":"%c2%a1es-mucho-lo-que-no-sabemos","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/17\/%c2%a1es-mucho-lo-que-no-sabemos\/","title":{"rendered":"\u00a1Es mucho, lo que no sabemos!"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"M\u00e9todo Actitud Leyes y teor\u00edas Modelos cient\u00edficos - ppt video ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTN9XJtEBEZZiVTxuDcxDafgUqnwj3Yyck9LA&amp;usqp=CAU\" alt=\"Del modelo est\u00e1ndar \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><img decoding=\"async\" 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\" alt=\"Modelo Lambda-CDM - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"El modelo cosmol\u00f3gico est\u00e1ndar \u2013 Entre cientIFIC@s\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Observamos, experimentamos, obtenemos conocimientos y nos surgen ideas que nos llevan a conjeturar y construir Teor\u00edas que expliquen todo eso que hemos podido deducir de lo observado y del experimento. Cuando la Teor\u00eda se comprueba una y mil veces desde distintas perspectivas y por distintas personas y lugares, entonces, se convierten en Leyes<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"MODELO COSMOL\u00d3GICO EST\u00c1NDAR, CIENCIA Y PENSAMIENTO\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">La &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; y la &#8220;Teor\u00eda de cuerdas&#8221; son esa clase de ideas que est\u00e1n pendientes de comprobar<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Como siempre nos pasa cuando no sabemos alguna cosa, nuestra imaginaci\u00f3n se desboca y plantea mil y una soluci\u00f3n de lo que podr\u00eda ser. As\u00ed, nos ocurre con el Universo y los secretos que a\u00fan no hemos podido desvelar. Construimos modelos que nos den una satisfactoria explicaci\u00f3n m\u00e1s o menos aceptable, buscamos remedio para cuestiones que no podemos explicar, y nos inventamos escenarios y situaciones que, tampoco sabemos si alguna vez podremos comprobar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"Multidimensional-hyper-space-gate\" src=\"http:\/\/atlantictimes.files.wordpress.com\/2009\/11\/multidimensional-hyper-space-gate.jpg?w=450&amp;h=337\" alt=\"Multidimensional-hyper-space-gate\" width=\"450\" height=\"337\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando o\u00edmos la palabra hiperespacio todos pensamos en un lugar oculto, m\u00e1s alto, m\u00e1s all\u00e1 del &#8220;espacio normal&#8221; de tres dimensiones en el que nos movemos en nuestra vida cotidiana. Tenemos que encontrar la manera de abrir una &#8220;puerta&#8221; que nos deje entrar en ese singular lugar que nos llevar\u00e1, en poco Tiempo, a lejanas galaxias. Y, las ideas se pueden mezclar para confundirnos m\u00e1s, con espacios vectoriales lineales que pueden tener un n\u00famero infinito de dimensiones, como si fuera un espacio de Hilbert. Es como un t\u00fanel situado fuera de este mundo que har\u00eda posible &#8220;burlar&#8221; a la velocidad de la Luz, c, para viajar por las estrellas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Espacios de dimensi\u00f3n infinita - ppt descargar\" \/><img decoding=\"async\" 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lThKyWse3fT35lsADiTfujPqdEu3HQuoRjWbm76LfvZQiWO4Au+sqdpIxO8qE+CTfrcmq4S0x3Zgc7GPCyRW64k1ZxbhJr6U3bt09OXMoZxOnM4SehEBniQraWXzxMLbVSalu7N+Kso+LWvYX3FsXtnyfcp8Dm\/S40Av+Vej6FwanUdWS0W3efOv+VdKuFOOGg9Xv4fNOxI+mIDYAHRo+vLqvVOSjojwSlKWrfic9NkY8Zye7uDIzDvHPkFhUrJ5uexncm7ZOW\/2Pm9+dqGtllPvOFp+BvT5yPJcrF9I3+mn87jrYTo+311P3+j46tVLiXOMkmSTmVx223dnXSS0RQlQSEAQEoCEAQBAEAQBAEAQBAS3106\/ZAC6TJ1zQEuYRBixuOYmPqEBts221KfuvI5aeSyQrTh\/FlJU4y3R7uwdpzLRWEgSJjEIIvIN8wNfBdGl0nK66xXNOpgU08mh9Pu\/bqVX\/AKb4tMA4gOrTceQXWo4mnUX0M5NajUp\/zVz0G4hcgEcW\/wCJ+xK2lJ8r9xqtxvvbvMdjpMc2wEguFrOs4jqsVPI15+perUnGXZp6HNvXc2MY2E+0aDEx3h8pOfqtLpLo9YiF1\/JbHR6H6Zlg6yv\/ABejPD2OpIOhmCDxgd1w01AK8PVg4uzPruAxCrQco8fJ3S0fs+G3fqw9xk3bLerTlB\/usb\/k7b+pswkuopuWsbrvi9rP8m2Tr3Bbn0Ovnmqbx0NrM6da09U1v3Pj57lRT7joPzWzGZTN9Sv2FFTfUzUH\/wBtOHEu8mWGM5yvm0nrooSVnZmSVaSlCUo+Wu6+cCWO7zrHJpyPMfZQ19KLQrR62S12XB9q5FAD7MWyi55H9FbTPuYOtk8Osq2tq+x+ZoacPBN7O9C3IeJVc14tIzZP96cnfR+qKhmLGPhnzlo9FZvLZ8TDrV6yK\/jfz0X29SjnS1r9AWwOJNvvClKzcSlStmjCotk1btb0\/Rz7W7CXakATzdeY8CB4hZaazJJfEaOMrKi5yk9km+\/W\/ktPFH1e59iNOk1gEZuc45lzrugekngM173B0uqoxgvE+HdJYzr8TOrJ3u9F2fOR01i2m0mwgS4k2A4uKzymqabNWmp1pJeSXsfnm\/8AtGaheylZjj3nfE8YQ38LbZLz+Jxkqjajt6\/OR6vB4JUoxc\/5LyX77T5xaJ0AgCAIAgCAIAgLlwgDCJEyb34T+iA6dmZs5H+o+q10mzKbXNjS5qA+iE6HGhAQBAEAQBAEAQBAEBelVLSHNJBFwRYqYycXdMhxUlZn1OwdqKlItFbA8OaHYqZBcMV+8BYu4ixHFdKh0lODtPVff9nMxHRkJq8NH9vyj6zdm1U6zC4Frm4iZGk3vq3MrrUa0KsW+04eJpVaMktnZfOTPQFFw90yOB+zh95WxqtmaTqReklbu\/H\/AIfOb+2L2b\/bBpAcYqD4ZyDpFgDYHnBXm+msHf8A3RXf+T3f\/Eel8kv8apJNPb8fNtzgpHuTexuDm5rX5\/1CI\/YXmpfy+aO3ofRqc\/8ATdcN1zSlv3rj\/wCHSIa5pB7hBjlMHyt4LFrKLXE3Myp1IO\/0O9uy9tO70LU6J72H5vd6gZcFVyWly8IyhKahtfbvS2IY6W0zqC2fER91LVnIiNRSpU3xTXpY3+Pq36H9Vj\/p4mf\/APbvXo\/2ZO\/6b\/x\/Uq6\/mvAwuyoTT4ZvUOZiLCbAkjrLZ8rInlT5lak+tnDlr46ehZw75YLSGk8m3B+kKF\/FSfaJO1SVKPG3gtn6WRzu9y2VMNtxcCIHl9Qsi\/nrx9DVnL\/TG20Led9F85oinspqVmtBtTa+o482EOmeb4EfyldXomj1lTNy1\/B5P\/luN\/x6Cp8ZfT5u8n5+h9jt21sYx1QuDWAXf9m\/MfRewqV4xhmb0+bHyPD4adSagld8vd8j8w7R9o3bScDZZSGTZu7+Z51K4GJxUqz5LkezwWBhh1feXF+y5I8JapvBAEAQBAEBpUY0BpDpJBxCCMJkgCdbQbcUBmgCAIAgLUnAEEgOGoMgHlIugKoAgCAIAgCAIAgCAIAgNtk2p9JwfTe5rhqDHnxHJWhOUHeLsUnThUWWauj7jcHbNjoZWApn5xdhP8zfhPRdbD9Iraenbw8jz2N6HlrKl9S5PfwfHxPqttc2pRcHe64AyDLXNkEw4cRxhb9aUalJp7M4+Hz0cRGUd0\/FPtR8hX2R1F1SgSZaSWOOocCW+BFjzavGY\/DPD18r29v0fYOgOklj8DnT+rXwfLufqdMjExw9xzjIPwuIcCD1Pr1XMs7OPFfc9NnV4S\/rJ+Taat4+veXpjA5w+HukH5ZkQeVlWX1xT4mWnLqa0ov+Ltbs4W\/HkS5gNMSMnD\/1f+iJtVNPmhWUU6CvwfpI0ds4xtu7Jwzn5TrfRVVT6HpyLyg1VjaT2fsTRoNl+ve1vm0G3DNJVH9PziVp0086euvHtSM3v7lN3NtuJIiPVSleckHPLSpz7vurEluAkm7nNHmDAaPzAJfOrLZMqpOnOU5btej0X3OaqyKbmmO77R7jxIJw+br\/AIVlTvNNcbJfO41Z6Ydw4rNJ96bt9\/Q6d3bRSo0K1es6z\/8ATY0e9UDAZjkXE+S9N0bko4dzn\/bgfMf+TVKuM6RjRpaqCu3wTfu\/c+M39v2rtTgXmGtENYMhz5lUrV5VXeRbC4Olho2gt93xZ5Swm0EAQBAEBIQBAEBCAIAgCAIAgCAsDBBBygg80BD3SSTmbnxQEICQgL0qpbMAGQWmQDY8JyPNAZoCREG19L\/bVAQgCAIAgPS3Xv2vs4cxj+44EOYbtMiDbQ9FmpYidNWT05GriMHRrtSmtVs+J9Rtu\/Nn2pjagmnVb3X0ibOY7P2Z4gwQFbHyp4mnmWkkR0Cq\/R2K6uX1U56NrdPhf887G7HS1hcLONMPGmIwAejmkei801ZtLhe3zsZ9KhNSpxb2bin36a+KOug0io5jrywQT8TQTnzEgHw4rBJpwUlz8jdg2qrhPXTzV\/3qZvokU34bgF9tRrbiL5K6mnON99DE80Kc4rVa+HE2e8FzIPxGeIljsx5LGotJ93ubMqkZSg0+Psw14D3DU4TAzyjLwSzcE+8KrGFSSfYUbQ\/0w45tcIHyw+D42zVnP67Lj+DVSbpqT4PTssy9QYqzeDQ6eGI4SB4C\/kqr6ab7beRkqNTxEVwSfnpb8+RxVqgw1HRm4v6ta0FvgSW\/mKzxi80Vy08W9TSqVF1c5c234JaebPh9vrFzomQ0YWjQRnA5mT4rurY8JN3k2cykqTCAhAEAQBAEAQBAEAQBAEAQCUAQBAEAQBAEAQBAaUGgnvGBxUxSvqDo23Z20yCx86jKyvOKWxByOMmTmVjJIQBAAUCPr9zbWH0YOgDXccOKxnkbfiHBcvEU3GpdfP8A32PV9H4lTw+V8FZ+z8H6nvmmXPDSYe0Oh35cLo4ETI6rnZlGDktnb\/w7TvKcU39Svr5a+PE12Yz7RpEGbjqwCRxFjdVnpla2\/Zlpyz501Z\/pFntDqdNxAN6eYBzIH3VU3Gcku0pKMZU4Sa5GrKYbUMACWDIRkT\/dUcnKGvMvCKjVdlw9zl2h0UqnGXwOZJI+qzQV6kfAxVJqFCfe7d+5O10SGsa3NzoJ5ua7E77+CU53lJvZL0IqpxjFLdu3mndnj9oK4YKsfytA0hogx+KB+Fb2Di5OLfa\/P9epyOk6qhTqJdi8Lfn0Phl2DyQQBAEAQGlKiXYiC0YW4jLg2RIENk943yF80JsZoQXp0y6YBMAuMaAZlAUQBAEBttNRriC1gYA1oIkmXAQXXyk3hAYoAgCAIAgCAtTqFswSJBBjUEQQgKoCSgIQBAEAQBAEAQBAEB6W49oLXkfM1wjjIiOqw14Zo9xvYGv1dS3BprzPvXOM03e85hgnV1NzC7EOJhoPVpC4KSalHZP7O56\/rGsk92tH2pq9\/nJnUKIe9xaROFhadCDiseIMBYc2WCUttfY2Gr1XKL1svcwFSKIDrFvHXA7Q65K+V9bdcfdFFVi6Fno17M6KrwKjebXiNSZYcvNY4xbpvvXuZ5zjGqm3wfsNn2aTVLhfIDgHMbfqUnUsopfLM10s7m34eKOZ7paKp92ng\/M4DEfBpA\/EVlSs3Bbyv5L9lJ1E8s+Ebeb3+3qfK9sHkYWW91oPHECXu9XkeBXWwCTTl2\/bb2PN9MTeaMOzXv39z5hdA4oQBAEBYnIQLa8eqAts+zvecLGucYLoaCTDRLjA0ABPgpSuCGwCMQkWJExIzidLKAUKAIAgCAICQgIQBASRlbP1ugIQBAEAQBAWZE3mL5dLeqAqgCAIAgCAIAgCAljiDIQH6DujbWup0qmXsy0H+hxwEfhLgeQK4WJpNTnH\/tfz3+\/qesweIU6MJ\/8AW1+7b7P7HtNb7KtHwvacP8pDvdngcVvLgtBvrKV+K3+ep1Ivq6yjwa0\/H4NQyaNRv\/lHmXEfVUbtVi+4ON6cl3mj2tBpEACSRYAWLHH7BVTk1JN\/LiyvBpfLFKj8L36ktZA4klwA9ArRjmhHx9iznklJ93ucL24dnYy3zP4RTdiqG\/MR+JbCeatKXl4qyNSVo4eMfPwd2fBdp9ox1zy\/+jiI9V3sJDLSSPLdI1Osrt\/OZ5C2TRCAIAgCAlriMjHRAItOmUoCEBZ0TaSPI\/dAVQBAEAQBAEAQBAEAQBAWawmABM5AICqAIAgCAIAgCAIAgCA9vs3vHA7A492Wuym7XAlsayJHWFq4qlnjdb\/PQ6GAr5JOL2dn5flH6JSYMbaTrtLHBp+amcJF+IiPI6rzkm8jmt7q\/Y\/2eqTTkoPk7dq\/RpsrS01GukgO9\/QgtbnwPPIqtS0sso8tvEvTnZyhPz8CvtAKVJxIsad+ow\/dMrdSaXb+Sc6VOEn2fg1pUiawe4R3DgBzsQC4jj37cJPFVlJKllXPX8fYqnnrZny0+eJwVwfZ1za5fSZOUYnOefU\/kWzDWcF3N+i+dprVJf65vvS9X87D8w3hWx1Hu4uK9NGOWKjyPH1J55OT4nOrFAgCAIAgCA22msHE4W4GTIZiLgLRmc+qAxQBAEAQExbPhbzv9PNAQgCAIAgCAIAgCAsCRxBHggKoAgCAIAgCAIAgCAIC9KoWkOGYII6gyoaurMlNp3R+o7s2n21OiWEBwOJnCMDg6meQdA6Fq81iKapTmpbcfNWflr5nrMPW62nCUd09PJ3XzsPa3fVDnP0kMJBzB7zSDzGFaFaLjGPj+TehJSk33GbaLRRkNaC1+cCe5V4+Cvnk6tr7r1RiUUqe2z9GX3k8tewi7iHsaOLnYSPDuk9AVWgs0ZJ7KzfdqZKk8kk+9HzXaav7ClVYD7pgE\/E+q0EnrAqfnXVwMetqRm+\/wi\/zbyOTjqnV0ZR8PF\/q5+brvnmwgCAIAgCAIAgCAIAgCAIAgCAIAgCAkBAQUAQEkoAB4ICEAQBASCgIQBAEAQBAAUB9N2O3mWvFKQSajHUpyx4g1wng5pI6wdFz8fQU4OfY0+79M6OAxDhLJ2prv\/aP0im2avtKfx0wXNNi7C4jwcJj0K823anknwej7\/Y9Gpf7M0eKM3VB7KsLgg1LEGbjELeKsoPrIPu\/AdSPVyXf+Taow4qdV1hiIAnJppvku5kx0HUqiatKnHl7omUm5Rm9v0fnn\/6BtLjUDSbOirHy4gGtHLuNYepK9F0XBKnflp5av7tnnelKjlUy+Pnp6HyS6ZzAgCAIAgCAIAgCAIAgCAIAgJIQEIAgCAIAgJLfXJAQgCAkBAQgCAIAgCAkBAWqVC4kmJJkwAL8gLBAUQBAWY4ggixBkHmE33JTtqj9Y7Mb3FUMrcWvbWAvgf3D7T+khsnnJ4ry2Owrhen3OPatdO9HpcHilNKT7U+x6a+J9HQEmsNCQfB1No+xXLnooP5uzeWrl84HnbfWBosxe60Un1TwbIEdTJtwnktujBqrK27ul2v9epgq1F1avsrNn5Fv3bzXr1KpPvOMDg0WA8l6zD0VRpxguB5evVdWo58zgWYxBAEAQBAEAQBAEBNo1mfCEBCAkoCEBLotE5X68vRAQgP\/2Q==\" alt=\"Espacio de Hilbert - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n&#8220;El\u00a0<strong>espacio de Hilbert<\/strong>\u00a0es\u00a0<em>un espacio vectorial infinitamente grande<\/em>. En su momento, esto fue una idea revolucionaria, en virtud de que todos los espacios vectoriales, inclusive los espacios matem\u00e1ticos abstractos, eran finitos. Pero afortunadamente en su trabajo sobre ecuaciones integrales llevado a cabo en 1912 David Hilbert tuvo la visi\u00f3n suficiente para captar la necesidad de tener que postular un espacio vectorial infinitamente grande para poder proyectar todo el aparato matem\u00e1tico de la Mec\u00e1nica Cu\u00e1ntica sobre una base rigurosamente formal.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Espacio vectorial - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUSExMVFRUXGRgZFhgYGBgYGhcfGBcaFxoaGBoaHSggGBolHRgaIjEhJSkrLi4uFx8zODMtNygtLisBCgoKBQUFDgUFDisZExkrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrKysrK\/\/AABEIAQUAwQMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAADAQIEBQYABwj\/xABBEAABAgMFBAgEBQIFBAMAAAABAAIDESEEBTFBUQYSYXEHEyKBkaGx8DLB0eEzQlJi8RQjQ3KCkrIkNKLCFRYX\/8QAFAEBAAAAAAAAAAAAAAAAAAAAAP\/EABQRAQAAAAAAAAAAAAAAAAAAAAD\/2gAMAwEAAhEDEQA\/APaSgPPJEMkF55IGOTH+\/eSUlNeUA3pjk4lMc5AJxE091QmByXfp4II5OCkMNPfmhNh7xpVS4dk1KATkMKeyC3+U9jG\/pQV5CZmrB5Gn2QnyOUkERJmm2qJu1lyVYb4ZORoUFuaJWuzkgwIwcJjNFnKSAgStZ7KHvUxTxqgIGSShuWaGInzT2lA5y5gzTS5PYgXdSJ28uQTEMmqe7BDcUAXulghvcnuQYgxQMc4yQIj6qQUIjVALcrNWFnssxMzl6plmgzIU5x918EDSJCQFE0a+wnvTEHD0SlNJ8Eu8KoBvE80FwxzR0kTmgq7eaSWRvexmpW2tDQQqC8YRBM0GbuO9nwYga6e4dcp\/Jb1rgQHA5Lz28IdVs9m42\/BGooe5BYNicE+ZrSk0hh9+icBogXNOa5NISbqB28ihyHJEhckBJcvNck8FyCa7BCiIkkJ6ADzPJNcfZTnjLv8AZQ3FBxakGKVpxQS+RIQT7IKEo0\/FRbI7snITRXGSB73IZcs5f+2Vlssw+IC\/9DO07v075Lz69uleK4kQILWDJzzvHwFPMoPYHPGqDaLfDYJueG8yB6r53t+2dti\/FaXgaM7H\/GqpY1qLjNxc45kknzKD6Pj7WWRlHWiF\/vb9VFdtxYZy\/qIf+4L51MTGiQxgg+i27UWVw7NohnhvtUK1X1AcQwRGEuwAIrLGS+fusCfCtTmkFpLS0zEjKR1ByQe02iAZmauNj4si6HPkvJbs25jw6RAIreNHeOa9C2M2ggx3gso78zTiJ+oQegBvv6JCKJ5cuJ0QCXE5pxSyqgRo4IsNnFMT2HT7IDSCVC3jqFyCQShPKKQmPCCNEdVCLkSIJobm5VQcwocQJ8qIbzRBIsb+yRxXlvSJt44RHWWzP3Q2YiPBqT+lpylmVe7f7QPstmcIfxxDuh36QQZkcV4bv4k99fqgkvik1JmcSfqosVyexxOApqcPunugE4zPogiO9UzePHwVlDsBNAPBWEDZq0P+GBFdyY4\/JBnmt4Hy9NfsnFhW3sXR1bX1EAt\/zEN8Zngpn\/5fbcdxg\/1jyog86EIp0Jsp8cOC3cfo0tw\/wgeTmn5qqteyFshfHZohA0aSPFqDNCisLotroMVsRpk5pBocZHBdHsZDiCxzOBCayEg+lLqtojQmRRg9oPkpRGCy\/RxaN6wwuE2+BWocK+6IG5pXFcSk+SB4qkJpkmEmiUIC+8FybucQlQTZITkRDcEAYqE\/nl4osVqYQgFJMeEZwzQ3tNUHnnStCnZgdHg+oXk1ngTqRyH1C9p6QrG6LAbDa0uc94aAMTiUbZXo9hQWB9pbvxDXd\/I3hL8xQecbObIWi0nsM7IlNxo0d+fcvRrm6NbPDk6M4xCJHdHZb9StuxgAAA3QMgJBEAQV9jueBCpDgQ28mj1U5PKaXIEShJNLvIEokKaSkmg58Jp+JrTzAKiRrlsz\/igQj\/ob9FLLxrJNdaBqgDYrtgwW7kNgY01k2lVIMIalVtuv6zQqxI8NnNw9MVm7w6TLFDo1zoh\/Y0y8XSCDaOaeaG9y8vt3S0T+FA73u+Q+qo43SHbXn42tGjWj5zQe1F3iuJovKLg2ptUWI1r4pIJANGzx5L1Z7cKoO63iEqBvBcgvChxE8lNLUAnjBMcKIskwhAKR0SPbliigZSqishyrn7wQAgWQDtETdlw5cUYhOJTHn6oEmmkrG7R9Ills5LYZMeIMmfCOb8PCa84vnpDtsckNf1DdIePe418JIPc7RbobAS57W\/5nAeqprTtfY2fFaYX+8H0Xz9aIznzL3Occ94lx81GI4IPfY3SHd7R\/3DTya4+gVbH6VLEPh613KGR6yXijYbjl7xTxBdLJB6naOltn5LPEP+YtH1VVaulS0OoyCxvNxPpJYIsMslzWHFBpbbt7b3zHXBg\/Y0fOZVJa72tET448V0\/3mXlRRCkl\/KAL31w70hekiCRStHmgfDmpTGnBCgNV9clyvjva1jdOXeg0PR1dm\/GDpdltSV6xFiU8lVXBdTbNCDBifiKmxHTQOkdB4rkGfuv1SoNP3IctU4oURyBrzT33IYBNB46Lo7mNE4j2w2\/ucG+pVFem29hgj8XfP6Ybd6fI0Hmg0bABhjhMpGnILy+8+lY4QLOB+6IZ+DW\/VZC9ts7bHBD47g39LOwPKppqg9h2g2ustkB6yJvvH+HD7Tu\/JvevJtqduLRbJtn1UGf4bSa\/53fm5YLJviGeKSc\/fcgHETGjjqptmsjSN6I8MbXIkng0Z81LisgNa7+1FpKRcWNJnh2JGfigr4TQBWqkQ7M9wn1eGMzLNMEEGrSQcQCJHuyK1+ytgc6AS8TxlrLQ6IMk9jhXsCWs0OytiRHbrGbztBMg8fspF\/we3jJs5fPBS7qY5kg2Juh0g4tG86XKfegKNmXNbOLFhQ3foL2z8CcVXR7vLRjNutJeKu74sjS0CE9oad3fa4DeJbnORNccVUxWhrqHs4EYNdLEkFBXxIZGhl7mhllMJcVZ\/wBEASWklv7hOXAaoFoHpM++5BUPYaaqRAs8scUSJSpnIV7zoj2OFQGfM\/ZBbbI3AbTE3cA01Xst0XRDs7A1gAOZ1WE6LYf92IcpAL0l9EA4jslHjRJIryoUYzQFnxCRQt0rkG3KC6c6Z4IznIDig8JvlrmxojXklzXEOJqSZ5zVPa3963XSJdJZGMZo7ETHg7A+OKwNoCCNEOaA4zoizpwQjPumgYUazQt4SCYwAuA1V9syxvXFha0l0pF0zKWMgEArJdLohE8A0AKdaLEwAb7WzbQHery1K0Me4N0b0OYc6rjM+ij2a54gP4TXV+LNBTWayGIS8gBre6QHBeibM3cG2eolNs\/ETUGw7KFw3op3Wkg7rcTLI81rGs7BpQCQog8Wv5g6yI3I4cwcVHuuM1pDYg3TQA5cK+8VbbY2QNeSMSa\/VRLljMmIcUAtcKT10KCXH+Hea4Ed3qFGstha8Oc6I0OkJNaHGeOeAGqunXHBAmxorooJhMYCJ+CCJagA0gVl7mVQxqz9+wra2vDaDNU0QmfE+SAVoa3zHmp1gAAIJymg2eGHuqDTBWl1XY6LFEJg+I\/TwCD0Hoyse5BdEP5ifALWxCNVGsFkbBhshtoGiXNOtBoUDYsaWKF1k1Hc6iGXTCCVILlD3uKVBuHIEVFcmOGSCvvCztiNLXtDmnVYe89gYT3TY9zPMBb2O3wUK0PxQeaR+jt9d2IDzH3UaL0exh+cfJeoskZp7z7KDyQ7Ex2HfIDgKmSfd12ObGDhKU6nQYSIXqeRVdCutge4yo7LVAWzWdtAffJWcCC2hlh7wVfZnAEtzbTkMlKjRN1pdhzQRbTeY6xwALurYXSGP8qjh7Zkw3nq3skTR4A5IzrxZCa\/dM3mrn\/IKhi2hsRkUmdPzfuJA8pzQYraC+DFiF2poPJQbG6I97cJA5CXditLDuKAYJcRKKC6ZBNZDQzGKoorQDQAGYBmBXMcQUG6sb2iHTvz91VFeLqkKFYxJvxgu0qg2q0n8wE+B8wgS3GY+SrWk400mPFSI0XHjLvUdplSdTjwQWMOwPguaIg+Mb7TqDVeg7CXduh0ciU6MnpmVaXJZWOskDfa10mNxAOXFWbhKiA0V\/f3IEV86LojuKjxXII9oi5IHXIdrdVR9\/jgEErrFyruu\/d5LkHqRKG5yUob0EaKdFGjjVHiuUaIUA4Y8E55Tt2iDFFEAY8bKqY+OJYoLnJjyNECWZjWud2jvPzPvRLe8Y9WZ4DHiggilUa0QQ9haf5MkHm9732JbhBBnUivIDUhPs1ntdoaOrgPEPd3QJYz\/MSTitJszs\/AfEfGe3eLTJs6y1PithFm1p3JDQYIPMrTsxbYshuthNaK9vHU015rP3ls4+GTvRO0cZDwXrbobiRvPNagZEUx8VktrofVRS4ChGOh48EGFgXbEnvb0yMqglT7bZ5gOBniHzxEjSeiNDtWE8SfmuvZwYd5pBDu+spmfvJBUxHSEsdOXBBgvE51w5psWJmJfIU80CBEM54IPe9ny02WFLJjcOSkO4rx3ZjaiLYo5hRCXQiRvNJnug5t+i9bEcPAe0iRAI4goCxH4oMQyEynymZqPHJlLEeSCDbHTOKgRYqJa4spqqiRMZoJPXJFCmPc1yD2ghDiyT5obygiR9UCiNaHKMQKyQc5Rox7lILpcVEtT6YfdBCivTWmhTHxU0PGKBRQLo0Y9WZZd1UNhnio1gjCNHjQWf4bGuPEkmiBbmjCE0zEnO9BmrdkcubQ4jHms1HcWuL5EiW6WjhmBmi\/\/MN7G7MgV7gMOKC1tTCSwz+EOGOo+yptpWiLCmdK+Gfko8baENtG7iHyljQgacfos9bb1eWRnSIa4OkOMsqYUkgpYsFrfzZTnWR1nooVstBOJJLs6SlqTjqmx4s4YdMFxNeOZ7qKC72JoHk0otJsncBju61wPVMqSfzGlBrgu2Y2WdGIiRgWQhUNwdE7vyhek9S1sIADda0UaKSCDyPbJkrVhi30Wv6Otpg5ossUycPwyTiP081hNpraItpiOHwjsg8sfNQYTyJEGRFZihCD6GhxcgEK0RaEVWA2W23G6IdoMnCQD8iOPFbBkdsQbzHBwOYM0EK2uFZkS4KliRKnH3RWNtZOar3soTjRADrVySY9yXIPdHAoT2ozk00QQosNRHN9zVhGChxGIASUS1NmFMiSQI7wAgqosGiiRHSxwXXrfUOEwue4Ae8l5nf210SOS2H2GeBP0Qa69tqocEFrTvPwkJGR4onRHEL7RaojviIhz7y4ry9oJPGdTj\/K1fRxff8AT20tdRkQBp4EYHzkg9fvW4t4l8OhOI14jRYC+bhiw3l7Q4OEyBkdfNeuw3AiabFgh1CARoUHzranvDhvAtLXA5mdeNZqDe1uc8bk91opPDEzOeE\/nqvcdodm7O4BxbuknITn44HiqQbDWZ1WwgPEnzQePWSwxIhkxpl+o0C2Nw7NNhkOI6x+p+Ecgt3A2Pa3krey3OGjBBWXfdxxOKoekW9xZ7OWN\/Eidln\/ALO4SC2d8W+FZoRiRXBrQO88AMyvBdqL5da47oxo0UhtP5W\/U4oKMNlRMAK5xSAoJDFOsN4RIBBhuI4ZHuVcw0zRSUG9uzamHGG5Ekx+uR+isnQ5iQqK1XlhGiurm2hiQZAnfbocuSDcdSEqpf8A7Sz9BXIPoLdTSEUKrvS\/LPBo+I0OGInM+SAlpCgxYspzPesjfvSEJEQWE8XUHgKrAXrtDaY09+IQD+VpkEHpl8bV2eDOcQF2gqT4YLDX1tzGidmE0QxkXVKyjTLFBiu5lAK32p8Qze4vOUzTwyQIcNE6qZmURjMkDGiSfd5k8P8A37p7xMeiRwrzoF1ihlzI7R8Td17RnNpr5IPd9h74L4e68ggUBzHNbHHkvENjLye0kCmTgvQ23yQKOwxkfkg0tsghzZEYEFMgMAFFlr22liCETCkXESAkTumlTIHzks\/a9qbYxrWhzS8Bs+zRxIwqBnog9KdLVZnaXaqHZ2lrJRImAaMBzPy5arDXnfdscC82gtfIgBtGjUSlUjU+VQsdeV8viNAI7Z+PGhnWXA\/aVAUA9or2i2mK6JFcXEGgB7IloBRVLxPgjtMzLuQYrZIIsVmafDhIgbMeqOwDJAJjMQuMOqK5wRZIIwg+uCIyD70RwntOCBsuJ8SuUnqxqlQe7babRGC0woR7Z+I\/p5cV5e8ufNziTzMyeKvbfvOa4kzJqc6lVENwDQZTKCutTVWRB45K2tpr704KmtHd3IIsdwUYTKLFNVzWSrmgeMJJjpd80wxgJ9kz5e\/ZRBQ\/JA2WZ09Cp2x8HfjRW\/sdTHKajSV\/0Y2fetUUaM9ZoNXb7oh\/07IzRuxHNEyJgkgDGslmo9ucyWM8CAft9+C2d5RP+mhw9GnulSuniOawl9Wcue2HDEiR29GgYzoKT1zyFCgmXdecRzpyO4BIuxBxoKEb2kq1w0tjHDpEtAlhWfOp+suJwQrBZQxgaBRveSTrOuOX\/i5NtUVrA57uyBjxOQBzOWo\/bggg3\/axDYcN80aKGXEjhqcJiQCxUWp3iZk1Kl3la3RYheaToBOYaNB7rNRgSgHI8tOGYRLVEBOICXh6ckC1Nq00kaHu+0kDQ9v6vuuiRKUmpUmgUA4T8EACf8oBw5lGaU4CSfuIOack7eIl\/K4U1wSAYZIF3zr6rkWQ0XIPRr0tAayWZ4qlgO7J4Gim3xLd11n8lUWWLiPeGfBBGvGLUCqq4zvsrK24zCroo980ENzUZpkKpHDBNjlAk51KQjPmPfmknUrpzzKAspA8lquh8ztsWf6G\/wDL7rKjA+8ledF1oLLwI\/Uwg+IIQaq9ohgRI7XTlDcQ3k7+4K4Ce9qCo1z2Ls9bE\/EdXIbgrIZS5iXMrQdINjIfBtQnundZElkQZw3YYVIP+nmq+zUAM+MxylP7z\/1HBAKLDDZ5DDhXu8pDk7FYbaS9hGduAnqwacSKFx1pQcNMFb7W3vKcFh7WDyKS\/blI64cs1jnVIQc1+UpJd6v2TWnn7qlaCQgdOSSMyYcNJEe+9ODZYnimGvABA1tQJorGps6p7ZIFByTiAmtNUr9UCAYpGuqnhIwCaB+6dUqXcGh8VyD0C32eY19Fn4UOTnT71rLcABLwVI+F2iUFTacPfkqyOz5K3tEOSr7UyiCA3FAiu0U7qqHPkM1G3Pf1QCnOvNFhs198lzWVUhrZhAwipz9yUnZGP1dvhOnLEeP3SdVQqNY5tjsInOfyKD6Ij2VsezuhPq17S08J5jQjFeVXheL7K2JBf+MwlrTWTqdmIc5EEHjhM1C9AuG+2\/04iPIkxp3uEhVeT7WXsbVaHRXUGDRo0YDnn3oM5aZmZznM80zq0cxBhKemSA97jwQLIDHPVI6JpySsg86qUyAghshk1NUZsKnCamss8tFGi\/VBFekhkozvf2TWurqgVrSZrsOSO1oMqe8E\/qJ\/wgjvHsJgZ5KW+y0SCGgbunX0SKVujVcg3ESISMcdVBe2h5rlyCttWfNV0YYJFyDouijFuPL5rlyBzGCqfDZJKuQGhiY8fSagvH9xp\/cFy5BdXjesQQmQQZB03O5g0kMhwVe+7f7cKLv\/AIm9MEYbpIxnVcuQRXQJZpohiff8iuXIDNhyongY965cgfEFO5AitzXLkAjDE0zqwuXIDQmgGSmjXn5LlyAcQqOB6rlyA0guXLkH\/9k=\" alt=\"David Hilbert - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/2\/2c\/3D_coordinate_system.svg\/350px-3D_coordinate_system.svg.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;En\u00a0<a title=\"Matem\u00e1ticas\" href=\"https:\/\/es.wikipedia.org\/wiki\/Matem%C3%A1ticas\">matem\u00e1ticas<\/a>, el concepto de\u00a0<strong>espacio de Hilbert<\/strong>\u00a0es una generalizaci\u00f3n del concepto de\u00a0<a title=\"Espacio eucl\u00eddeo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espacio_eucl%C3%ADdeo\">espacio eucl\u00eddeo<\/a>. Esta generalizaci\u00f3n permite que nociones y t\u00e9cnicas algebraicas y geom\u00e9tricas aplicables a espacios de dimensi\u00f3n dos y tres se extiendan a espacios de dimensi\u00f3n arbitraria, incluyendo a espacios de dimensi\u00f3n infinita. Ejemplos de tales nociones y t\u00e9cnicas son la de\u00a0<a title=\"\u00c1ngulo\" href=\"https:\/\/es.wikipedia.org\/wiki\/%C3%81ngulo\">\u00e1ngulo<\/a>\u00a0entre vectores,\u00a0<a title=\"Ortogonalidad (matem\u00e1ticas)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Ortogonalidad_(matem%C3%A1ticas)\">ortogonalidad de vectores<\/a>, el\u00a0<a title=\"Teorema de Pit\u00e1goras\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teorema_de_Pit%C3%A1goras\">teorema de Pit\u00e1goras<\/a>,\u00a0<a title=\"Proyecci\u00f3n ortogonal\" href=\"https:\/\/es.wikipedia.org\/wiki\/Proyecci%C3%B3n_ortogonal\">proyecci\u00f3n ortogonal<\/a>,\u00a0<a title=\"Distancia\" href=\"https:\/\/es.wikipedia.org\/wiki\/Distancia\">distancia entre vectores<\/a>\u00a0y\u00a0<a title=\"Convergencia (matem\u00e1ticas)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Convergencia_(matem%C3%A1ticas)\">convergencia<\/a>\u00a0de una\u00a0<a title=\"Sucesi\u00f3n matem\u00e1tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sucesi%C3%B3n_matem%C3%A1tica\">sucesi\u00f3n<\/a>. El nombre dado a estos espacios es en honor al matem\u00e1tico\u00a0<a title=\"David Hilbert\" href=\"https:\/\/es.wikipedia.org\/wiki\/David_Hilbert\">David Hilbert<\/a>\u00a0quien los utiliz\u00f3 en su estudio de las\u00a0<a title=\"Ecuaci\u00f3n integral\" href=\"https:\/\/es.wikipedia.org\/wiki\/Ecuaci%C3%B3n_integral\">ecuaciones integrales<\/a>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/e\/e7\/Hydrogen_Density_Plots.png\/220px-Hydrogen_Density_Plots.png\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;M\u00e1s formalmente, se define como un\u00a0<a title=\"Espacio de producto interior\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espacio_de_producto_interior\">espacio de producto interior<\/a>\u00a0que es\u00a0<a title=\"Espacio completo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Espacio_completo\">completo<\/a>\u00a0con respecto a la\u00a0<a title=\"Norma vectorial\" href=\"https:\/\/es.wikipedia.org\/wiki\/Norma_vectorial\">norma vectorial<\/a>\u00a0definida por el producto interior. Los espacios de Hilbert sirven para clarificar y para generalizar el concepto de\u00a0<a title=\"Series de Fourier\" href=\"https:\/\/es.wikipedia.org\/wiki\/Series_de_Fourier\">series de Fourier<\/a>, ciertas\u00a0<a title=\"Transformaciones lineales\" href=\"https:\/\/es.wikipedia.org\/wiki\/Transformaciones_lineales\">transformaciones lineales<\/a>\u00a0tales como la\u00a0<a title=\"Transformaci\u00f3n de Fourier\" href=\"https:\/\/es.wikipedia.org\/wiki\/Transformaci%C3%B3n_de_Fourier\">transformaci\u00f3n de Fourier<\/a>, y son de importancia crucial en la formulaci\u00f3n matem\u00e1tica de la\u00a0<a title=\"Mec\u00e1nica cu\u00e1ntica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Mec%C3%A1nica_cu%C3%A1ntica\">mec\u00e1nica cu\u00e1ntica<\/a>.<\/p>\n<p style=\"text-align: justify;\">Los espacios de Hilbert y sus propiedades se estudian dentro del\u00a0<a title=\"An\u00e1lisis funcional\" href=\"https:\/\/es.wikipedia.org\/wiki\/An%C3%A1lisis_funcional\">an\u00e1lisis funcional<\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/factorelblog.com\/wp-content\/uploads\/2015\/10\/fig-3-300x297.jpg\" alt=\"fig-3\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">&#8220;\u00bfExisten dimensiones superiores? \u00bfEst\u00e1n los mundos invisibles m\u00e1s all\u00e1 de nuestro alcance, m\u00e1s all\u00e1 de las leyes corrientes de la f\u00edsica? Aunque las dimensiones superiores hayan sido hist\u00f3ricamente cosa de charlatanes, m\u00edsticos y de escritores de ciencia ficci\u00f3n, muchos f\u00edsicos te\u00f3ricos creen ahora, no solo que las dimensiones superiores existen, sino que adem\u00e1s pueden llegar a explicar algunos de los m\u00e1s profundos secretos de la naturaleza. Aunque queremos aclarar que no existen evidencias experimentales de la existencia de dimensiones superiores, en principio, pueden llegar a resolver el problema esencial de la f\u00edsica: la unificaci\u00f3n final de todo el conocimiento f\u00edsico a un nivel fundamental.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.astrobitacora.com\/wp-content\/uploads\/2017\/10\/Wallpaper-String-Theory-Digital-Colorfull-Abstraction.jpg\" alt=\"Teor\u00eda de cuerdas: una teor\u00eda para unificar el universo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;De acuerdo con su creador, Ed Witten, como se acot\u00f3 en el documental de la PBS basado en el libro de Brian Greene &#8220;<a title=\"El universo elegante\" href=\"https:\/\/es.wikipedia.org\/wiki\/El_universo_elegante\">El universo elegante<\/a>&#8220;, la &#8220;M&#8221; en la teor\u00eda-M &#8220;significa\u00a0<em>magia<\/em>,\u00a0<em>misterio<\/em>\u00a0o\u00a0<em>membrana<\/em>\u00a0(este \u00faltimo t\u00e9rmino por el que originalmente naci\u00f3 la M) de acuerdo con el gusto de cada cual&#8221;. Tambi\u00e9n a\u00f1adi\u00f3: &#8220;Algunos c\u00ednicos han sugerido ocasionalmente que M tambi\u00e9n significa\u00a0<em>murky<\/em>\u00a0(cenagoso), puesto que el nivel de comprensi\u00f3n de la teor\u00eda es en realidad primitivo&#8221;. Entonces, humor\u00edsticamente, a\u00f1adi\u00f3: &#8220;\u00a1Puede que no debiera hab\u00e9rselo dicho!&#8221;.<\/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%3AANd9GcSdfXQdvOjbHze6yACHXyWrtAcHz-kNGdEbPA&amp;usqp=CAU\" alt=\"Teor\u00eda de Cuerdas y la Teor\u00eda M\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Otros dan significado a la M como &#8220;Matriz&#8221;, &#8220;Madre de todas las cuerdas&#8221; o &#8220;Madness&#8221; (locura).<\/p>\n<p style=\"text-align: justify;\">Los esc\u00e9pticos de la teor\u00eda-M han bromeado que la &#8220;M&#8221; significa &#8220;Moronic&#8221; (est\u00fapido), o &#8220;Mud&#8221; (lodo), que representa la suciedad. Algunos tambi\u00e9n sugieren que la M es una W dada la vuelta, por &#8220;Witten&#8221;.<\/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=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De hecho, la existencia de estas dualidades se conoc\u00eda antes que Witten presentara la idea de la teor\u00eda-M. Lo que hizo Witten fue predecir el hecho de que todas estas diferentes teor\u00edas estuvieran conectadas es un resultado de que hay una teor\u00eda subyacente de la cual son todas aproximaciones. Adicionalmente, se encontr\u00f3 que las ecuaciones que requieren que la teor\u00eda de cuerdas exista en 10 dimensiones son tambi\u00e9n aproximaciones. La teor\u00eda-M propuesta (aunque algo nebulosa) ser\u00eda una teor\u00eda que se realizar\u00eda en 11 dimensiones, aunque los &#8220;detalles no se han fijado todav\u00eda.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/--FXfsZI6TCU\/VN4X7Pb9gzI\/AAAAAAAAF7A\/R7SKmObkKvs\/s1600\/Piner-1075873695.jpg\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfD\u00f3nde, pues, ha de hallarse el universo hiperdimensional de la simetr\u00eda perfecta? Ciertamente, no aqu\u00ed y ahora; el mundo en que vivimos est\u00e1 lleno de simetr\u00edas rotas, y s\u00f3lo tiene cuatro dimensiones, tres de espacio y una temporal. La imaginaci\u00f3n que nunca descansa, nos lleva a buscar una respuesta en la cosmolog\u00eda, la cual nos dice que el universo supersim\u00e9trico, si existi\u00f3, pertenece al pasado.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/productions.caffix.org.mx\/wp-content\/uploads\/2009\/03\/11dimensions.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">La implicaci\u00f3n de eso es que el universo tuvo que comenzar en un estado de perfecci\u00f3n sim\u00e9trica, desde el que evolucion\u00f3 a este otro universo menos sim\u00e9trico que conocemos y en el que vivimos. Si es as\u00ed, la b\u00fasqueda de la simetr\u00eda perfecta ser\u00eda la b\u00fasqueda del secreto del origen del universo, y la atenci\u00f3n de sus ac\u00f3litos puede volverse con buenas razones, como las caras de las flores al alba, hacia la blanca luz de la g\u00e9nesis c\u00f3smica. Alguna vez hemos podido comentar aqu\u00ed de aquella simetr\u00eda primera, cuando todas las fuerzas de la naturaleza estaban unidas en una sola fuerza y, a medida que el universo se enfri\u00f3 en los infiernos del big bang, aquella simetr\u00eda se rompi\u00f3, y se desgaj\u00f3 en las cuatro fuerzas que ahora conocemos y, algunos dicen que, se formaron las cuatro dimensiones que podemos ver y, otras, quedaron confinadas en el l\u00edmite Planck. La simetr\u00eda qued\u00f3 rota para siempre.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.palimpalem.com\/8\/CENTROSANERGIAALICANTE\/userfiles\/CARACOLA-VITAL-HUMANA.jpg\" alt=\"La simetr\u00eda biol\u00f3gica del universo : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p align=\"JUSTIFY\">Tambi\u00e9n en otras ocasiones hemos recordado que: &#8220;En griego, la palabra <em>simetr\u00eda<\/em> significa \u201cla misma medida\u201d (syn significa \u201cjuntos\u201d, como en sinfon\u00eda, una uni\u00f3n de sonidos, y <em>metr\u00f3n<\/em>, \u201cmedici\u00f3n\u201d); as\u00ed su etimolog\u00eda nos informa que la simetr\u00eda supone la repetici\u00f3n de una cantidad medible. Pero la simetr\u00eda para los griegos, tambi\u00e9n significaba la \u201cla debida proporci\u00f3n\u201d, lo que implicaba que la repetici\u00f3n involucrada deb\u00eda ser armoniosa y placentera, como de hecho, resultan ser en las im\u00e1genes que arriba contemplamos. Asi, la Naturaleza nos est\u00e1 indicando que una relaci\u00f3n sim\u00e9trica debe ser juzgada por un criterio est\u00e9tico superior.&#8221;<\/p>\n<p align=\"JUSTIFY\">\n<p align=\"JUSTIFY\">\n<p align=\"JUSTIFY\"><img decoding=\"async\" title=\"Arte humo sim\u00e9trica Foto de archivo\" src=\"http:\/\/us.123rf.com\/400wm\/400\/400\/johnsaunders\/johnsaunders1102\/johnsaunders110200003\/8808585-arte-humo-simetrica.jpg\" alt=\"Arte humo sim\u00e9trica Foto de archivo - 8808585\" border=\"0\" \/><\/p>\n<p align=\"JUSTIFY\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Humo sim\u00e9trico<\/p>\n<p align=\"JUSTIFY\">\n<p align=\"JUSTIFY\">Muchos de nosotros, la mayor\u00eda, conocimos la simetr\u00eda en sus manifestaciones geom\u00e9tricas de aquellas primeras clases en la Escuela Elemental, m\u00e1s tarde en el arte y, finalmente, la pudimos percibir en la Naturaleza, en el Universo y en nosotros mismos que, de alguna manera, somos parte de ese Universo de simetr\u00eda.<\/p>\n<p align=\"JUSTIFY\">Los planetas son esf\u00e9ricos y, por ejemplo, tienen simetr\u00eda de rotaci\u00f3n. Lo que quiere indicar es que poseen una caracter\u00edstica -en este caso, su perfil circular- que permanece invariante en la transformaci\u00f3n producida cuando la Naturaleza los hace rotar. Las esferas pueden hacerse rotar en cualquier eje y en cualquier grado sin que cambie su perfil, lo cual hace que sea m\u00e1s sim\u00e9trica.<\/p>\n<p align=\"JUSTIFY\">\n<p align=\"JUSTIFY\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMWFRUVFxgXGBgXFxcYGBoYGhcXFxcXFxcaHSggGBolHRYVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGxAQGy0lHyUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAOUA3AMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAECBQAGB\/\/EADcQAAEDAgQEBQIFBAIDAQAAAAEAAhEDIQQSMUEFUWFxEyKBkaEG8DJCscHRI1Lh8RRiBxVyM\/\/EABkBAAMBAQEAAAAAAAAAAAAAAAECAwQABf\/EACcRAAICAgICAQQCAwAAAAAAAAABAhEDIRIxQVEEEyJhoTKBsdHh\/9oADAMBAAIRAxEAPwD5YGmI2sfUTv6lXYxXeOSqXpy1B2UwpQWklHaIvvqimCSBlGohVdcyTJPuiUTdOSG20rSiBGw+K\/plkNuZmPNYGwP9vToFDgAb6jUIxDKtUDNMlcLHsvUU8Rg\/+HGUnE89gJtf+6PuV5sNM2HPlvZdjk5Xo7LFRrZem5Ec1BDYTNF0qqM8irSQ1wgXi5AJG9jt6JCvSk9lqQl6wBM9O2gXNAU2xJzLKvgARz3+P8pgPhCNS6R0MrBvsopXmFJbJTNGAFy2M3QlW7ffZVYJRMQy5UNMBI+yi6I8MxP821162S9RsIviyuqNSMdCzUTIL6qAxXlAYE9sIbjCvWP3+qqTKAxUlUcmWU1V1DqikCyZEHWdoQ2sRSwBVXI5suxiIbodMozEUBgnNVqbSjZOiloVaINh6LRHXbkmcTRDcpDw4kSYnyn+0yNe1ri\/JRrlZrkVEX6lLoPSanG0rShYVkrUbhCBK0QiZMmUzHUipfAAiZ35dIXreHfTlSs3NEA7nRM4n6Pc1mYEOO0CRHqpZMmOLq9nY5SkrrR4YVEOqZW5i+C+EL3JWJiEzVqzo5E3SBBseo7qhpyjspk+is1l73+4U6RewAoq1Omn6NMHWwg6Cbxbcbq9GiAfVdVDRd9iJw26Fj3BxHla2wENsLACe5iT1JWzxVrJ\/pgwP7vxTvKyHtU6Ut0V5OLcbEHU4QnJuuEFK0MmBhdkRlJ0jZLQ6Yu6kpDEwAoMXlGjrFnKpeUSpp9\/ohuGl9f5Iv7Lgl4VqWHDnAEgAnUzA6mFakjhoQo6wdekA6AQQLAgWMWm97q1MImQKCnihJTIDldg5qjQiZtlREGXDeSK3Dyh0lq8OIc4B2g259PXRUVJWRd+A3CeF1XEEMcWzBMGJ6leudxHB0Ghr3B7uQ\/CCNs2\/p7rzWKrVnAh7xrDWAQ0DlG8DmsTE0gwk1HCodhcepIKzZJTlq6X4Lw+PDuW\/wDB7LF8fc+nLXmHTBuIOxA\/KNgtL6R4z\/RFJ5ggOafNBuS63qSAvnFDi4bZ0hv5soBd3CfrYSrh3tfTqB9PMRmvdzYsfce6xTx39j\/pmu13+j6RxDhlOvTPh\/lbNzBmB6R1Xy7H0i1xnqt7gOKfSzvLrFp8pMtIiCIXn8TczK3\/AB4TjBqTs8zIoLJ9pWjPOJse07ojQqNCI2yrQWzvETFPzCQRoTrGnffoliqCrBRCmWqVyEJzwV1Ygpc6pWykUmdVOyWcxNkIbwpMqhYNVxZWhCqGEBkyr3KC5Ue6VVrkBkS5CKKXITlxwywozDeDbry\/xolg9HpuCII7GfDPVV8IzyG\/Rey+hOG4fEPLK7soDZaS4AC+knYzp36rM+ssNTp13U6JlgiPYXnfupLN9\/Eu8K42efJV2qKLRImY3gTbom8VgjTDCSPOMwgg26xoehutCa6MsoOmyKLeS1sNhyHCZae11k0VvcNzOlxOg1J9pKq3Ssy1bpdiXGKRDtTYek\/wsPFUqjtpHNbOMr53en6bobDIgaSPVRjTRrlaMEYGYBubQBeSdF7HG0wwhsgtAAJF5cAA49yf2SPD+GvfWa5pyhvm1iA2\/wDhN080kZj5tdvQ9LqkcfJ7MubLVJCMknoeqq2lKcfQym+x2NvixQ6ojRXrRnvZTwgAl3tTFI3TWHwniHKBcmErVjcuPZmtQqlNemwvCcPUL6bMRNRoJ\/BIdAJIY6b6a+02XnakgwpwnGfXgdqUe1VgcsKMiu1sq3gotDpizkBz1oFhFxt0n4KSfSUmi0ZICSqkqzmKAxLQ9gaoQMpThpTf7+\/4XZF3E7nQu1qk00WF2VMoC8wDQi09eQ5quRc3lslKJjjMY6wFgOW\/U9UTxZsSNbG9v3I6f5lSnTJTgwpETvpP3ou4qyn1HQw\/FTTbTyNGUk5vzGYsTuBFu5QmNVgBCsCqRiomfLNyLAwn2D+nE3cben+0iUWtWlvYAI5Noli1KxfNqJh3L109pPotnhWHloPMj9ZWVhMJPmPWOq9A2sAAAI+9OqipVpFpkYeqWVKjD+BzSSRFnCcp9zEbyekAxdB7buGXNcWi3Toqtc7zH+4ienL9T8KcXiaj4zkugQJ2HILUk1TRkuMm\/fgDUxZsDsIGgVAZUOo+\/wB\/Kh4hOTl3+RvDUpMQtXHNbh6BcXZXVAGjo0nzOP8A1tl6yRpKR4ZVDJe+7GiSNzyA72Xm+JcRqVqjnONiYjWG3honRt7BZvk5NcF57L\/DwOWT6kul49v\/AIN0scab21KVSCCPMRaDY23ESPRbfF8BFR1vzHnzPNeLqYoggM0nKBb0svVHF1HMYX2cWNzRN7A+ad4yz1EofFdNlPn47cWgL2gfA\/hLmNVeq07KuSVdmeIBz0tUYmDGyEEK9jWKlqodU4WbIVViHEZTACFbKEF6EXFC6Gqw74QSQqvrIDnoNhSHgxd4BRwrApNBsrRZCPXxD3GXuLjzJJPPfv8AKoArNbzTaDyfRGZWaZVSBsjUm3RWxW6KuCnLYjnZNeDK6vhjkPp6dV0\/4gxu5oE3FAQBEBblGgHtaMwbmN+23vzXmqWOqNMNYyP7coPuSJJXpuDYvOAHtaCIHlbBMbnqsEpuLs2yhcdB8Phsjix8hwExsLgX7zt\/v0nG8DhqdAGm4F9pg6Wv2XlMSPMXDUjU7dAhVXVBE76bgj72W1pySd0edhzwxJx7KvZFwop0p2lWF4snMGLnS1yTsBqZWi12zLKfhAOPEUsO1sQXmZOsCQB2Mn2XkalUOFhp7\/f8pv6mx9TE1SG1AWgZQGDKAJsNy4xq7c9IS9LhL2hroOm9j96rzpPlJyZ7mJLHjUUMfTmD8WtJb5WAvMC1rNkf\/RatzENK2PpnBnwXusZcG9YaJ\/V59gr4zArZ8ZwcTyPm55LL1pGAGpetTjdaVakA0uLmsa27nPIa0XgST1OiC3CZm57FhghwmHAgOBE3gggq0uN8V2JCbat9GQ+20FCL5WljqbZ8gMW11nfTrKz6tP0U6L8tgfFQnVlL2BCeEuw2ilVyVe9XcVQtCA6ZSUMsRZVUKG5GvCPQIE2BmwN7XBkdbRfn7LtammMSBujoi6hzlZ4Qius4s0I9JK3TNKLSmTA1Y7Q15rRaweG4nQAnrASuCAkJziNMkNYJvrGsW\/hSyzpUPhgnMx6jqLpBpupkaEHMIga9ZB0jUdy\/wKpSa45nTMwmjwoilJbYaCL9ViUsM7xJiNbLC5Jp0zelemegx+PpMHlBJEEExHP8Pwl8HxRlam9opZXCKhdMguPlfb8v5YAnRY+L+OqPwmiWS8OIL2lpG2UkG\/t8quN3TvaPPzYYQi412OvqQgYt58N0bXPXl8\/oFNeTouqUjlM8v0v+y2SycotGHFD6c0zwtSs5r7EgA37pk8ae3V2YcjfRC4y7KXC0O1G+sj9tFnMw1pvqslnvJWj6x9NcYLsIx8NnO8EDn5f2I91p+O2pvB5Lzn0phYww1kvcT08rAO+i3eH4F2cEwG3JJIiBEntcLVjcI402eL8iEnlkkeP\/APJENZSZEg53crwGttvHn7ZuqQ+kOO4qoaeEJDqDGuN2CWNAMecX1ygTOoCa\/wDKRH\/Ip0XH\/wDMQYAJGaDHUxz5rvozhoptdiA581AaYBiMoc2SRuczbdikhL6mW17NcsSx\/FSl6\/b2bGJaAsvEO3latZyx8XrAW6TPPh1sVfdLVSmrwevyOR9QgOpqbZVIUeEINKbc1DKFDcgGUqQ1XcV0o0dyNJxujtqckItldSHdQLBTdUcVJagtdBuAdbX5QDY7a+i4ZbLB0nom6ICTY0ytLA0xfnsuug1ejV4fSgTvt3QeM8VFHMGvLdAS0w9x3h0zl2190y3EimwunQeXuvFcRqmo6T99LrLk++W+jZ8ePGNjtH6yrNJDX1ADs55cdtJstGhxsV7VIzSIe0ZXTtJFvheQNG87LqMsMtSSxR8FlNvs+kM4X4rcxiR+IjQgGJHx7oFVkHyiy83huM1Wgec23WjwfilRzwyoQWut1E6EH2sVOHKHZPNh57RrUyIWb9Q4sto5Q4g1DlFrgC7iOug9VsmkACAd\/XqvF8a4y2pUgfgpyGk6nSXR1\/hUWS+jNi+Pc79GBVrHQ3y2HW+531N9fZM4SrYxmDrcoj1HZIAZjJmNh96oza72jLJDXC4mxAIIB9QD6BFo3x0ey4TxrFsY1jabatPN+ItuDAkEtIjUapfHcHxGLrurVAG5oBAmGNaA0ASTeAfUk2lOfS3E2Mw87kkkaztYHXQL0ZxsPyiJOUgd4meWiPS0Zpam2l\/Z82+ocKW4p7C4+UTmNyS1ubMZN5Jm6+ijA06LRTZ+FtvmT7kkrwf11Sy1GvL\/ADOzE20BJEdT\/C9l9L8Ubi8I0TNekyKgJ8zmt\/C9o1PlieRF9QrYJqMtkPmRlOCl67\/2L4ysFkVTeVoYkXSVaitrZ5qQu9DJRHU1SELHoo5qVqiNE0Sq+DKZbEehQUyTARaWFBEl8dIH8hH8KyoaXVc4jRkNjRS0KIsub1WU0IsZQy1EAlDqvhCx0i7Dp1R6VWEma0uJAgSYGsDYTumj5iSAGzsJgdBN47lCxuIzjKkUi7lpNpNpAveLrzBnNJW1xEMFOX\/iJtck6D4sFiZTNr9tlnb2b8cagTVf5YAGut76W1iN9EOkDf79v5RsRRsC3RGw2GOWYmdL\/crg2mJ1RYRPXvfT0hRhsa5pF0xiWHkknjojQUz6HwDidGoAHnI8C0jymOvNfNuKVS+pUdoC5xA1gSYC0MNii0GDBhZx3vv6+n3yUoQ4tspxQdokMJEAuv2A5KuLdmDhAAB1HUylMVXlxgmNp2A2RuF1C\/LTP4SSYgakc9dhb+SmryDXR7P6X4FkpCrUEuOg5Nk8903jcU2nUaXB3nc0NgTckRPeVr4qrkptEyAB621WViA2o5uU6OB9oMd9E3gxxk222I\/WuEOIPkbJEmSbNaJ9yTp6rxmAwz31HeDILQ5wymCMsx8wPVfTvD8Og9wBPydBP7ryP0TTvXeB5TlaD6kn0sE8I3oVz4Rb9HoMRWzS6Im\/vfVK5kd9Poqli2nnUJ1Eu5PlgUuw4j7+UUBsRpUZlHFJHbR5rqrVWKM8pbE3iFSEd7FBppqByIa9Ue7ojUqV7onhhea2ejEUAKHVYnXNQ8qXkWSFm0SDBEEWIOx6hN0nuDcs+UkGNpEgH5Puq5Sro2cY\/GM2ZoiQBM97IeHkiAOc\/fotbiBaGFzjEADT2A9VmYInXoFLya4y+wbpNlsDZNYSzbjSUu3QnWbWTdSAIhMTsSqNDj3+Fm4ihlJB+OS0W0nh1jYbK9ZuxHslbKRezzr9YlK1XxbdM8WIm2yzHOJuuiWlOixdIjknOGCHt7rsLw8lpdBOkD5KY4Y2al9rfMD90GzktWz1mCxFRwDSJbYb2+7IjJMuFiD+4E\/qjUD5RHwh+I2YExIv11MdJlHwQu3o2sdWmkGC2aBPIGAT6X91nta1gDGiGgQANk1VILJ1uP1EpGoFbEzLmXgtnhd45EgWBseomYPqAfRAc\/mpzLRZlaJKu190AzzVU6kRlCxyAdbKlUgaXS76vVBc9OpEnjJru9EHxUek9kOzTMeWNJkTm6ROm8IBhFSGePoeqNUBxiPv71Vni6gOheXyPQUQYCt4akFQ9CylFJgqFwCrlMrkzmhPjDZa1v5S6T6C36\/CrRmBoNE\/WoAiHDa3qJ\/SFWhgM1s0DqQPkrn7HUtUBGHcACAcsxO06xPNM0dbo5olvlJtY6yO8i3qrtw8AHYmNZ5baxfVcGzqGDAkmDr\/AKTGG4TnETlnSf17KrC0GTfpzTeO4gPCgWd294+Aozk1pFMceTts8jieDsz1ADNyJ5xYnosx3Dh+GL7d5\/0tjDVjLpF5PyoqM8wdFgnXQ8m7K08LlDe0HlYLMw7cj5\/7u\/mPaPda2MqeX4tyKyauHgSDa5\/ymoMJez1GCqgslUFEyYEgwewugfTbwWXMrSdimDMAYG03n9tdkHIVRduhikzygTaFVzAmqJ\/otcYnLtzvKQe660Y3aMWT+TOqtGqA5ElTlVbIsXuuDUQhUcjYiKupqmIIgQIgX1uZN+loHoj4rGF5khogAQBAsANOfM7m6Xe6V0X7HmknS6ABXDFBcFBrJ7E4+jQcZU5bKjQiAHmvMs28aK5IVXkKaj7FDaLoWMkWBUFqu0qlR6ZMVoG5TXZNMwbtOb9oUhsq7gQ10biPeyMpaOitkcMxrS3w3QCNHG3p+qO5hB5lYWIoFrlp8M4uWgNLWuAG8g+8pHa3Es8dj3hGNEKs+CJE6pr\/ANlSLSXeTLoNc23lO6xanGgXfgFjZTU230WjgaWwGIZDjFidv2Twbna0O23jRD4cKbjme4tcTMkSPSNPZPU8O0XzA32O2ntFlzyU6Yzx2N0fpd1QRT\/qG+l7jsF5fjfCqlLMx4LSLEGy9dSr1GDymB\/1gH31Wy\/jVJ9BzMU7MQCBOVzmyBofyu6GF31pL8r9ixx7PmvBDDbnYfKeMF3Mk6cuquzC02087XTPIbe+2nRBc2Q11O9yCf1se6qpJjyjRqDEVqdMmmGuA\/K6Y9BY+xCpSxLqoJcxrSDqwmHWn8LiSPffZZ9Th9WoQDWOXcBsCN53Wrw\/BGmwtNxmJHaBeO8\/Cpj7M2WuP5JptVqrYj790QNshVCtKZiaAFyo5XeDCWe4oNgUSKiB4kFEcUvWELrGUSrnri4IYpjLmzCZjLeY1nSI21nouDkVILjRtNdKkuViAFRxXncjRRUNJMrjZFpmyE93RdyDR07qIXOfIgTKlgsu5HUVRqOYhxAJAa4mNgBqeioR0QsSCGSLTb+UrdlMaVmSXlzpKvmiQBm59OSu1sbKkFwkT1Cq2Vj7FajHG5N\/0TFKlIiBKLTomJhThKLnOtt\/MLrSDybDONgI0QPFIsmnsIPwlXEzEIJ2DrY3R4lUGjiuqVZBM\/i1tv1QqLbg7q9WnGmiKpAux3hNRhOR7bQM3lsZ35HRdUwJaXGnOUHZBoOLb\/fdEc8lhubzJ9Uju9Dp+zuFYgioWzY8xceq06hvErC+nuHwXE3BkX5b9rrZqWMC46XMAK2N7M+ei8KKdOTG25+9VeiQQD9+nNH8IQr2zG0I4hkpWrTPstl7LLPrNN112cjKqBCp4Z9QkMaXECSBe3Psj1Hkvc2QQ0NkRdrjmJE7y3KY7KlHE1KTiabi0kQSOR1HY8t0tvwWil5M1zLxurCieaOae\/NWfTLbERYG\/IiQexEFPYtGhVqEqGqmZRmXl2bHEYD1DqmyXLoUlyYTiNMAKtiqwJs0NAAsJ1i5vudfVJZyEVjcy7oP4JpmVbGuAa3mZ9tv3RBTy3JAHVZmOxRLi4tJBIAA5c0I7Y8V5OqVBFt0TDtB13SuKIb5Q4HS7TIveJ53hMUnAAGQZ2EyLxf9bc1RopT6HWUdVbCUwBbWVDH+UiboVPFxebA39lN2wpDD6ROyQp05LrXBVsVxssgw2DqbpilUzEOF55ac1y5JbDxTL\/8Ar3hocQQ0zB2OxI56QeyHVoGFsZnOAuSBoDt26bpeqwEkQEVkfkWcVehejh7T+yWcIaW947m608G05Y5LOxQvomTsXrRfgtUDy\/3Te0Snn0ZuFjcMxBzZAL5ifQEGVu01aDpkc68lWuAUHFGYXP1StQK1mVRvs0hXkAIVWmSkBVLUT\/nrk2FwXgTpBwL8zWw5zi0N1DhlZmcTeMua0WgDqlagK1qmJbG09vv7KRqQV0R2JVSqh3NGqITwJ3PwmOHVZjBquXLyDfIq5qoWrlyaLJ0ci4dcuTvoUrxqqQwAdDO\/3dYdXFHRcuT4VcSr0VaU1gz5u6hcqsEezXadEepQAZ3XLlnl2VRkUcG2pAdcCbd\/v4WnRblkDQWHbkuXJmcxl2NcGiPuyAMWXNzRBlcuRilQJD1CqhYllyFy5ARGZSblqAjWf8QvR5bCNwCuXJ5PaFklxKuohLmgLqVytBsySQhWCRqLlysIVCNlXLkGPEBF4R20QuXJWykUf\/\/Z\" alt=\"Las mejores fotos de nebulosas tomadas por la NASA - VIX\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTm1pH81LcNVKrcuwW9x2jQ-zX6BQnhUH7V0Q&amp;usqp=CAU\" alt=\"Fondos de pantalla : figuras de acci\u00f3n, Pel\u00edcula de cine, nebulosa ...\" \/><\/p>\n<p align=\"JUSTIFY\">\n<p style=\"text-align: justify;\">S\u00ed, a nuestro alrededor podemos contemplar la simetr\u00eda que en el Universo qued\u00f3 rota. As\u00ed que, la imaginaci\u00f3n que es libre de &#8220;volar&#8221; hacia espacios desconocidos y hacia escenarios imposibles, tambi\u00e9n puede, no s\u00f3lo escenificar el hiperespacio, sino que, llevando la fascinaci\u00f3n a\u00fan m\u00e1s lejos, \u00bfqui\u00e9n sabe? (como t\u00e1ntas veces hemos comentado), si los te\u00f3ricos no habr\u00e1n dado en el blanco y, con su intuici\u00f3n \u201cinfinita\u201d, haber podido vislumbrar que toda la materia del universo est\u00e1 formada por cuerdas vibrantes y arm\u00f3nicas que se conjugan de diferentes maneras, produciendo con sus pulsos, nuevas part\u00edculas.<\/p>\n<p>\u00a1Es todo tan extra\u00f1o! \u00a1Es todo tan complejo! y, sobre todo\u2026\u00a1sabemos tan poco!<\/p>\n<p style=\"text-align: justify;\">Las nuevas caracter\u00edsticas descubiertas por los cient\u00edficos en las transiciones de fases es que normalmente van acompa\u00f1adas de una ruptura de simetr\u00eda. As\u00ed pues, el estado de m\u00e1xima simetr\u00eda es con frecuencia tambi\u00e9n un estado inestable, y por lo tanto corresponde a un falso vac\u00edo. Con respecto a la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a><\/a>, los f\u00edsicos suponen (aunque todav\u00eda no lo puedan demostrar) que el universo decadimensional original era inestable y pas\u00f3 por efecto t\u00fanel a un universo de cuatro y otro de seis dimensiones.As\u00ed pues, el universo original estaba en un estado de falso vac\u00edo, el estado de m\u00e1xima simetr\u00eda, mientras que hoy estamos en el estado roto del verdadero vac\u00edo.<\/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=\"il_fi\" src=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/1111\/s106_canarias_900.jpg\" alt=\"\" width=\"633\" height=\"484\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que, estemos en el universo que podamos estar, lo que no podemos negar es que es, \u00a1bello!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los f\u00edsicos, en su incansable b\u00fasqueda de respuestas, nos llevan a &#8220;cosas&#8221; o &#8220;modelos&#8221; como el de la \u201csupergravedad\u201d, una construcci\u00f3n matem\u00e1ticamente complicada que consigue combinar la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/a> con la fuerza gravitatoria pero, \u00bfqu\u00e9 es la supergravedad? Meternos en esos berengenales matem\u00e1ticos ser\u00eda algo engorroso y (para muchos) aburrido.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2009\/08\/dibujo20090807__two_gravitons_collision_sum_many_processes_involving_more_and_more_closed_particle_loops.jpg\" alt=\"Dibujo20090807__two_gravitons_collision_sum_many_processes_involving_more_and_more_closed_particle_loops\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Todo el mundo sabe que una teor\u00eda cu\u00e1ntica de la gravedad en la que las part\u00edculas son puntuales no funciona. \u00bfPara qu\u00e9 investigar en esta l\u00ednea si no lleva a ninguna parte? Zvi Bern y sus colegas han decidido arriesgarse tratando de demostrar que una teor\u00eda cu\u00e1ntica de la gravedad (supergravedad N=8) con part\u00edculas puntuales funciona. Y lo han logrado, la teor\u00eda es finita perturbativamente hasta cuatro bucles en la interacci\u00f3n <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>-<a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>, aunque solo en dimensiones 4 y 5.\u00a0Les avala un\u00a0art\u00edculo aceptado para publicaci\u00f3n en Physical Review Letters en el que demuestran que esta teor\u00eda que todo el mundo sab\u00eda que no funcionaba, en realidad, parece que s\u00ed funciona. Y es que Zvi Bern, f\u00edsico de la Universidad de California, Los Angeles, ya lo ten\u00eda claro en 2005: el dinero para investigar se obtiene siguiendo la corriente (\u00abit was clear that in science the big money is in overturning the accepted beliefs\u00bb), pero a \u00e9l le gusta\u00a0ir contra corriente, aunque requiera asumir que se va a recibir poca financiaci\u00f3n. En ciencia, la libertad est\u00e1 por encima de todo, como nos cuenta Adrian Cho,&#8221;<\/p>\n<p style=\"text-align: justify;\">Ciencia de la Mula Francis<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la supergravedad, la teor\u00eda por la que tres cient\u00edficos ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;En\u00a0<a title=\"F\u00edsica te\u00f3rica\" href=\"https:\/\/es.wikipedia.org\/wiki\/F%C3%ADsica_te%C3%B3rica\">F\u00edsica te\u00f3rica<\/a>,\u00a0<strong>supergravedad<\/strong>\u00a0(<strong>teor\u00eda de supergravedad<\/strong>) es una\u00a0<a title=\"Teor\u00eda cu\u00e1ntica de campos\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_cu%C3%A1ntica_de_campos\">teor\u00eda de campos<\/a>\u00a0que combina el principio de\u00a0<a title=\"Supersimetr\u00eda\" href=\"https:\/\/es.wikipedia.org\/wiki\/Supersimetr%C3%ADa\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/a>\u00a0y\u00a0<a title=\"Relatividad general\" href=\"https:\/\/es.wikipedia.org\/wiki\/Relatividad_general\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general<\/a>. Estas teor\u00edas juntas implican que, en supergravedad, la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> es una\u00a0<a title=\"Simetr\u00eda local (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=Simetr%C3%ADa_local&amp;action=edit&amp;redlink=1\">Simetr\u00eda local<\/a>\u00a0(al contrario que las teor\u00edas supersim\u00e9tricas no gravitacionales, como la\u00a0<a title=\"Supersimetr\u00eda m\u00ednima del modelo est\u00e1ndar (a\u00fan no redactado)\" href=\"https:\/\/es.wikipedia.org\/w\/index.php?title=Supersimetr%C3%ADa_m%C3%ADnima_del_modelo_est%C3%A1ndar&amp;action=edit&amp;redlink=1\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> m\u00ednima del modelo est\u00e1ndar<\/a>&#8220;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 pasa entonces con la supergravedad? Aqu\u00ed, al principio las cosas parecen mucho mejores e incluso al nivel de tres lazos nada parece ir mal. Los entusiastas afirman que esto no pod\u00eda ser uhna coincidencia y que la teor\u00eda final de todasd las fuerzas podr\u00eda estar a la vista. \u00bfUna teor\u00eda de todas las fuerzas? \u00bfPodemos imaginar una cosa as\u00ed? \u00bfSer\u00eda posible una formulaci\u00f3n exacta\u00a0 de las leyes de la f\u00edsica? \u00bfSe podr\u00eda encontrar eso alguna vez?. Claro que, todo esto nos lleva a \u201cuniversos\u201d insospechados, lugares cada vez m\u00e1s peque\u00f1os en un <em>reino donde el espacio y el tiempo dejan de existir<\/em>, ya no podemos hablar de puntos y, nos vemos obligados a tener que hablar de cuerdas vibrantes.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p align=\"JUSTIFY\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/guillegg.files.wordpress.com\/2010\/06\/strings1.jpg\" alt=\"http:\/\/guillegg.files.wordpress.com\/2010\/06\/strings1.jpg\" width=\"500\" height=\"363\" \/><\/p>\n<p align=\"JUSTIFY\">\n<p align=\"JUSTIFY\">Seg\u00fan lo que podemos entender y hasta donde han podido llegar nuestros conocimientos actuales, ahora sabemos donde est\u00e1n las fronteras: donde las masas o las energ\u00edas superan 10<sup>19<\/sup> veces la masa del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, y esto implica que estamos mirando a estructuras con un tama\u00f1o de 10<sup>-33<\/sup> cent\u00edmetros. Esta masa la conocemos con el nombre de <em><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a><\/em> y a la distancia correspondiente la llamamos <em>distancia de Planck. <\/em>La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a> expresada en gramos es de 22 microgramos, que la es la masa de un grano muy peque\u00f1o de az\u00facar (que, por otra parte, es el \u00fanico n\u00famero de Planck que parece m\u00e1s o menos razonable, \u00a1los otros n\u00fameros son totalmente extravagantes!). Esto significa que tratamos de localizar una part\u00edcula con la precisi\u00f3n de una <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a><\/a>, las fluctuaciones cu\u00e1nticas dar\u00e1n tanta energ\u00eda que su masa ser\u00e1 tan grande como la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a><\/a>, y los efectos de la fuerza gravitatoria entre part\u00edculas, as\u00ed, sobrepasar\u00e1n los de cualquier otra fuerza. Es decir, para estas part\u00edculas la gravedad es una interacci\u00f3n fuerte.<\/p>\n<p align=\"JUSTIFY\">\n<p align=\"JUSTIFY\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTak26gmIgay25Dy4E5OT77ymYKdkQyq_7sfg&amp;usqp=CAU\" alt=\"La gravedad desde el punto de vista de la Relatividad General\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRZwzDSS0GxqZqlasM4lrbMuWhuxxxekgg-9g&amp;usqp=CAU\" alt=\"Importancia de la Fuerza de Gravedad ? Cosmos\u30102020\u3011\" \/><\/p>\n<p align=\"JUSTIFY\">\n<p style=\"text-align: justify;\">Si la Gravedad llega a ser una interacci\u00f3n fuerte, ser\u00e1 un verdadero desastre. No se puedo ni imaginar lo que har\u00eda, en ese caso, la gravedad,\u00a0 algo tan dif\u00edcil como \u201cla <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('cromodinamica cuantica',event); return false;\">cromodin\u00e1mica cu\u00e1ntica<\/a><\/a>\u201d cuando interacciona con los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/15\/la-supergravedad\/\">quarks<\/a>. Aqu\u00ed la situaci\u00f3n es mucho m\u00e1s grave. Cuanto m\u00e1s peque\u00f1as sean las estructuras que tratamos de estudiar m\u00e1s intensa es esta fuerza, hasta el extremo de que incluso los intentos m\u00e1s burdos para describirla dar\u00e1n lugar a resultados completamente absurdos.<\/p>\n<p style=\"text-align: justify;\">Todo lo que conocemos acerca de la naturaleza ser\u00e1 inv\u00e1lido en la escala de Planck, y nosotros que pens\u00e1bamos que conoc\u00edamos todo con gran precisi\u00f3n. La Teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/24\/%C2%A1el-universo-%C2%BFde-11-dimensiones\/\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> acerca de la naturaleza de la fuerza gravitatoria funciona espl\u00e9ndidamente, parte de un principio muy fundamental, uno que practicamente tiene que ser correcto: la gravedad es una propiedad del espacio y el tiempo mismos. El Espacio y el Tiempo est\u00e1n \u201c<em>curvados\u201d <\/em>quiero decir exactamente lo que sucede a un trozo de papel cuando se humedece: de deforma y no hay manera de alisarlo ni pas\u00e1ndole la plancha caliente. La guerza Gravitatoria es la responsable de semejante rugosidad en el espacio tiempo.<\/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=\"il_fi\" src=\"http:\/\/us.123rf.com\/400wm\/400\/400\/agsandrew\/agsandrew1008\/agsandrew100800009\/7483891-contornos-de-machos-y-hembras-de-overlaping-en-condiciones-de-servidumbre-por-la-llama-de-la-vela.jpg\" alt=\"\" width=\"400\" height=\"300\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hasta aqu\u00ed, al menos algo s\u00ed hemos podido comprender. Sin embargo, cuando nos sumergimos en el oc\u00e9ano profundo del hiperespacio y del universo extradimensional&#8230; \u00a1las cosas cambian! Estamos perdidos y, nuestras mentes no encuentran esa luz que ilumine el entendimiento para saber, de una vez por todas, si todo eso puede esatar ah\u00ed o, simplemte, son falsos escenarios que nuestras mentes imaginan para huir de la cruda realidad.<\/p>\n<p style=\"text-align: justify;\">Claro que, por otra parte, como nos pas\u00f3 con la paradoja del gato de Schr\u00f6dinger que, al principio era tan extra\u00f1a que uno pod\u00eda recordar la reacci\u00f3n de Alicia al ver desaparecer el gato de Cheshire en el centro del cuento de Lewis Carroll: \u201c<em>All\u00ed me ver\u00e1s<\/em>\u201d, dijo el Gato, y desapareci\u00f3, lo que no sorprendi\u00f3 a Alicia que ya estaba acostumbrada a observar cosas extra\u00f1as en aquel lugar fant\u00e1stico. Igualmente, los f\u00edsicos durante a\u00f1os se han acostumbrados a ver cosas \u201cextra\u00f1as\u201d en la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-xSlWe2yr2xU\/Ts6MHliCC8I\/AAAAAAAAAG4\/D_EcfYZWynQ\/s1600\/10%2529+Im%25C3%25A1genes+fant%25C3%25A1sticas+by+www.JoseLuisAvilaHerrera.BLOGSPOT.com.jpg\" alt=\"http:\/\/4.bp.blogspot.com\/-xSlWe2yr2xU\/Ts6MHliCC8I\/AAAAAAAAAG4\/D_EcfYZWynQ\/s1600\/10%2529+Im%25C3%25A1genes+fant%25C3%25A1sticas+by+www.JoseLuisAvilaHerrera.BLOGSPOT.com.jpg\" width=\"786\" height=\"629\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>Algunos, como Alejandro Jodorowsky piensan que:<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Si tenemos un cuerpo imaginario, es tambi\u00e9n necesario que nos demos cuenta que tenemos una mente imaginaria. Tenemos pensamientos inconscientes, percepciones olfativas, audiciones, tactos, visiones, sabores mucho m\u00e1s desarrollados que los que creemos \u201creales\u201d. Vemos m\u00e1s de lo que creemos ver, o\u00edmos m\u00e1s de lo que creemos o\u00edr, gustamos m\u00e1s de lo que creemos gustar, olfateamos m\u00e1s de lo que creemos olfatear, percibimos con el tacto mucho m\u00e1s de lo que creemos percibir, pensamos m\u00e1s de lo que creemos pensar. No sentimos por completo nuestras sensaciones, tenemos pensamientos de los que no nos damos cuenta, vivimos dentro de limites perceptivos, provocados desde que nacemos por nuestra familia y luego por la sociedad. Nos sumergen en prejuicios y concepciones anquilosadas de la realidad y de nosotros mismos. Debemos aprender a pensar con libertad, (no digo con \u201cinteligencia\u201d, digo con \u201clibertad\u201d). El trabajo m\u00e1gico consiste en disolver los l\u00edmites de nuestra inteligencia y de nuestras percepciones. Estos limites nos encierran en calabozos irreales que nos impiden acceder a la conciencia suprema.&#8221;<\/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%3AANd9GcRj2d85-b4mXInXJkFA7eh9ddAFvtY1wOIg4Q&amp;usqp=CAU\" alt=\"Por qu\u00e9 algunos cient\u00edficos creen que Stephen Hawking estaba ...\" \/><\/p>\n<p style=\"text-align: justify;\">Antes de ser detectados, ya exist\u00edan en la Mente de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Si realmente eso es as\u00ed, estar\u00edamos limitados por nuestras propias concepciones del mundo. Sin embargo, ah\u00ed est\u00e1n los f\u00edsicos te\u00f3ricos que, se salen del &#8220;r\u00e9gimen&#8221; establecido y, sus mentes generan ideas e imagina mundos y universos que, siendo muy dispares de este nuestro que creemos real, podr\u00edan ser, los aut\u00e9nticos mundos y los aut\u00e9nticos paisajes que la Naturaleza trata de mostrarnos y que, nosotros, nos empecinamos en no querer ver.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p><center><img decoding=\"async\" src=\"http:\/\/navegacionavela.com\/ebook_navegacion_a_vela\/images\/Velero_Antiguo.jpg\" alt=\"http:\/\/navegacionavela.com\/ebook_navegacion_a_vela\/images\/Velero_Antiguo.jpg\" \/><\/center><center><\/center><center><\/center><center>Aquellos eran otros tiempos<\/center><center><\/center><\/p>\n<p style=\"text-align: justify;\">Antes, para conocer el mundo, ten\u00edamos que hacer grandes viajes, realizar grandes empresas aventureras de las que nunca sab\u00edamos c\u00f3mo podr\u00edamos salir. El riesgo y la ventura era el pan de cada d\u00eda para aquellos que quer\u00edan descubrir otras tierras, otros pueblos y culturas. Hoy d\u00eda, las cosas han cambiado. No debemos descartar la posibilidad de que seamos capaces de utilizar las unidades de Planck-Stoney para clasificar todo el abanico de estructuras que vemos en el universo, desde el mundo de las part\u00edculas elementales hasta las m\u00e1s grandes estructuras astron\u00f3micas. Este fen\u00f3meno se puede representar en un gr\u00e1fico que recree la escala logar\u00edtmica de tama\u00f1o desde el \u00e1tomo a las galaxias. Y, cualquier joven, sentado tranquilamente en su casa, con un potente ordenador, puede realizar \u201caventuras\u201d que antes, eran imposibles.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/histinf.blogs.upv.es\/files\/2011\/01\/foto-estudio-protools1.jpg\" alt=\"http:\/\/histinf.blogs.upv.es\/files\/2011\/01\/foto-estudio-protools1.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sentado c\u00f3modamente ante este sencillo conjunto de inventos tecnol\u00f3gicos, cualquier j\u00f3ven bien preparado, puede construir modelos e inventar &#8220;mundos&#8221; de inimaginable belleza. Y, lo que parec\u00eda un sue\u00f1o, podr\u00edan recrear el movimiento de las galaxias, una colisi\u00f3n entre dos <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, e incluso, una explosi\u00f3n supernova.<\/p>\n<p style=\"text-align: justify;\">Algunas veces me sorprendo al constatar que, algunas respuestas llegan a tu mente sin haberlas llamado en ese preciso momento. Son preguntas que te formulaste hace mucho tiempo y que no tuvieron una respuesta adecuada. Sin embargo, la experiencia, el ir acumulando datos y alg\u00fan que otro saber, finalmente determina esa llegada del por qu\u00e9 de las cosas. Todo, sin que nos demos cuenta, queda registrado en nuestras mentes y, en el momento oportuno&#8230; \u00a1surge como por arte de magia aquello que quer\u00edamos saber! Ciertos par\u00e1metros mentales retienen esas cuestiones complejas y, finalmente, la mente consigue llegar a la resoluci\u00f3n deseada y correcta que aparece ante nuestros ojos y nos producen, a pesar de todo, algo de asombro de que podamos haber llegado tan lejos en la comprensi\u00f3n de la Naturaleza.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcS3zDVipOZAFwD_BFpeGY6YVsdIy3-m-Gns7wPmpIU31QEUYPJ8Iw\" alt=\"\" width=\"252\" height=\"200\" data-height=\"200\" data-width=\"252\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfCu\u00e1ntas veces no habr\u00e9 puesto aqu\u00ed la imagen de arriba que quiere significar las conexiones del cerebro que generan los pensamientos? Y, la cuesti\u00f3n es, que esas conexiones no se limitan a estar ah\u00ed en ese \u00e1mbito reducido que llamamos cerebro, sino que, utilizando ese otro &#8220;ente&#8221; inmaterial y superior que llamamos mente, tambi\u00e9n nos mantiene conexionados con el Universo, del que, al fin y al cabo, formamos parte.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/3.bp.blogspot.com\/_PERjjboDtQU\/S7SqrAYUr4I\/AAAAAAAAAA0\/7tsT0AXy__8\/s400\/electron.jpg\" alt=\"\" width=\"400\" height=\"323\" border=\"0\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Esta s\u00ed es una realidad, sin ella, el mundo no ser\u00eda tal como lo conocemos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Sin embargo, y a pesar de todo, no podemos negar nuestras limitaciones tanto de percepci\u00f3n como intelectuales para reconocer \u201cel mundo\u201d tal como es. Es \u201cnuestro mundo\u201d que, cuando sea visitado por \u201cotros\u201d, pudiera ser otro mundo distinto al que nosotros percibimos y, &#8220;ellos&#8221;\u00a0 podr\u00edan \u201cver\u201d cosas que nosotros no vemos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/miro.medium.com\/max\/400\/1*4cAQ7_xlh5eAGywc5eQvig.jpeg\" alt=\"La Marca, una Historia, varias Historias - Santiago Trevisan ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Viv\u00edmos en nuestra propia realidad, la que forja nuestras mentes a trav\u00e9s de los sentidos y la experiencia. Incluso entre nosotros mismos, los seres de la misma especie, no percibimos de la misma manera las mismas cosas. S\u00ed, muchos podemos coincidir en la percepci\u00f3n de algo, sin embargo, otros muchos diferir\u00e1n de nuestra percepci\u00f3n y tendr\u00e1n la suya propia. Esa prueba se ha realizado y la diversidad estuvo presente.<\/p>\n<p style=\"text-align: justify;\">No, no ser\u00e1 nada f\u00e1cil despejar las inc\u00f3gnitas presentes en esta inmensa complejidad que llamamos Universo. Pero, firmemente creo que las respuestas est\u00e1n en nuestras Mentes, todo se traduce a Qu\u00edmica y Luz. Energ\u00edas de velocidades alucinantes que recorren el enmara\u00f1ado entramado de neuronas y que hace posible todas y cada una de las maravillas que \u201creal\u201dmente se producen en nosotros y que no siempre sabemos traducir ni comprender.<\/p>\n<p style=\"text-align: justify;\">\u00a1Qu\u00e9 complicado resulta ser todo!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F17%2F%25c2%25a1es-mucho-lo-que-no-sabemos%2F&amp;title=%C2%A1Es+mucho%2C+lo+que+no+sabemos%21' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F07%2F17%2F%25c2%25a1es-mucho-lo-que-no-sabemos%2F&amp;title=%C2%A1Es+mucho%2C+lo+que+no+sabemos%21' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Cuando la Teor\u00eda se comprueba una y mil veces desde distintas perspectivas y por distintas personas y lugares, entonces, se convierten en Leyes La &#8220;materia [&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":[146],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7919"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=7919"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7919\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=7919"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=7919"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=7919"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}