{"id":11370,"date":"2019-10-27T06:31:48","date_gmt":"2019-10-27T05:31:48","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=11370"},"modified":"2019-10-27T06:32:30","modified_gmt":"2019-10-27T05:32:30","slug":"materia-de-sombra-axiones-%c2%bfwimps-en-el-sol-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2019\/10\/27\/materia-de-sombra-axiones-%c2%bfwimps-en-el-sol-2\/","title":{"rendered":"Materia de sombra, Axiones, \u00bfWIMPs en el Sol?"},"content":{"rendered":"<div>\u00ab <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/14\/los-cuasicristales-un-nuevo-orden-de-la-materia\/\" rel=\"prev\">Los cuasicristales: un nuevo orden de la materia<\/a><\/p>\n<div style=\"text-align: justify;\">\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/15\/todo-ha-tenido-un-comienzo-y-%c2%a1no-deja-de-evolucionar\/\" rel=\"next\">Todo ha tenido un comienzo y \u2026 \u00a1No deja de evolucionar!<\/a> \u00bb<\/div>\n<\/div>\n<div><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Planetas descubiertos por la sonda Kepler\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Planetas descubiertos por la sonda Kepler\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Planetas descubiertos por la sonda Kepler\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMSEhUSEhMVFhUVFRUVFRUVFRUVFRAVFRUWFhUVFRUYHSggGBolHRcVITEhJSkrLi4uFx8zODMsNygtLisBCgoKDg0OGhAQGy0lHyUtLS0tLy0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAKoBKQMBIgACEQEDEQH\/xAAcAAACAwEBAQEAAAAAAAAAAAACAwABBAUGBwj\/xAA4EAABAwIDBQYEBQUBAQEAAAABAAIRAyEEMVESQWFxgQUTkaGx0QYiwfAUMkJS8QdikqLhcjND\/8QAGgEBAAMBAQEAAAAAAAAAAAAAAAECAwQFBv\/EACcRAAICAgIBAwQDAQAAAAAAAAABAhEDIRIxBAUTQVFhcbEiocEU\/9oADAMBAAIRAxEAPwD4aooogIooogIoojpMlAU1srvdifCmIxMGmz5f3vOyzocz0BXsPg74IaA2riWyTdtIizRuNQbz\/bu38PoAojd4cF5Pk+oqL449\/c9nxvTLXLLr7HzvB\/00H\/6V76MZl1cb+C1v\/pnSi1ap1a0+UBe\/DDAMJgpHeFwPzc7d8v0d3\/J46Vcf7PkfaX9OK7JNJ7anD8jukkg+IXkMZgH0nFlRpa4Zhwg8+I4r9E1Wrldtdh0sS3YqtnQ\/qadWncujD6lNOsm0c+b03HNXj0\/6PggCMMldj4n+H34Spsuu03Y\/c8fQjeFy6YXtQmpx5R6PDyY5Y5OMuxfdrcxsBJDVrY2yuUEVCsxC3VaMrK+mgEPYkPC11Qsr0ABCFEUKAiiiiAiiiiAiiiiAiiiiAiiiiAiiiiAiiiiAiiiiAiiuFeygBURbKvZQAgL3v9Nvh8VXnEVBLKZGwD+qpnPJtjzI0XiKLLr7v8KYDucPSpxcNBdxc67vMlef6jmcMdLtnpem4FPJyfS\/fwdigy9wtFOmC4qURPREKRaJ3leAe3KVsPZgRmhNQTBEFXSxDRuumMYDc\/whk9diKjLjJLcyy0ugi10gPIEFC8WzgfE3ZDcRRdTdmbsd+1wyP0PAlfGamHcxxY4QQSCNCDBC+\/12g9F8r+OsCGYouAtUaH9fyn0nqvU9MzNSeN9dnD6niUsayfK0zzDGrVRpyhbTXQwVKQSvbPCMr6ayvort91KxYikgONVprLUYunWbdZqrLIDnualkLXUYs7ggFqKKICKKKICKKKICKKKICKKKICKKKICKKKICKKKIBuyr2UwBWAosmheyr2UwBXspZNDuzaU1Gg73NHiQvv8AhjAXwLCGHAjdfwX3jB1A9jXN3gOHUT9V43ql3F\/n\/D2\/Sq4zX4\/03Uavr5LYw5+S5tMHMpjS4ugWavKPQnCzRRoki4C0stbhmpRfui+qFzTmTwshhJtvZkkzATA3XPMoWwCZ8UZqAoav7GaqfmXgv6hsG3S\/8u9RC97UbefFfN\/j3EziAwfoYAeBJLvTZXd6fFvMn+Tn89peO1+P2ecbGS6uDo2XLw7CXL0OAp2X0B86I7mJWKqzVdqpSXMxFFSKOBjWwZWZxkLo42iZyXPeyEFGR4WR4XQc1Z3UksUY4UhPdTVbCChEKk\/YQliEClEzYVbKABRHsq9lABCkI9lXCAXCkJkKoQC1EcKQgAURQpCA0hWEMq9pUNAgrBS9tTaQD2Pgr6z\/AE+7WFSh3ZPzUvljVp\/KfUdF8hDCux8PY+phqrajd1nDc9pzafvMBcnl4fdx0u\/g7PDze1kt9Ps+7U3haWgAWyXC7J7SbWYHsdIOYObDvBXS2tCvnmmnTPelFPaejXTqmIhVUa5K2hEDxR99qI0uhnxrolM6pT6lwqqOSKlePr7lDSMPkmNxDWNc4mwEr5b2gDUqOqHNxJ5aDoLdF63tfEmr8o\/IN\/7zryXIfhIXt+Fi9uPJ9s8rzcnuPjHpfs5fZ+DMzC7WGpQFqwmFAbluT6NKF3qR5riZq1Oy5dalfJdysQsVZm8deHMKbI4nDxNAaLmVsOvSVWjf5ey5eMowUscThVaELI6kuzWC576en\/QlkUYXsQbC1uQbE5eHspsijMWISxPhSFJFGYsVbK0FsKoSxRn2VNhOLVUKSKE7KkJqrZQihUKQmQqhSKFwqhMhVCEC4UhHCkICBhKY2gtwprSKMczfkDkFk5G6gc9uG1Winh1rZRWmnSCo5GsYGSlhVto4NaKVMLbQYFjKTOnHjQ3sltSk7apkg79HcCN69p2d2iXD5mwdRkvMYZ4C7uAqjfl6rz\/Ijy20et4tLVnbFc6oxX5nosjMS0IjjhquP2jqcV9B1RxO6FkxFORBPRSpjgkPxQctsWOnZWdcaM9WmAsddieJLgJgXJP7QMys+J7ZY12zTY2NXAOcfH6LvjN9LZ5WSC23pD6LzshGDAWOj2gKhiADwsD0R1ay64u0efKr0DWckUcPVeSabHOAzMfLxBJstPZ1IVarGHIm\/IAk+QKf2921B2KcBoGyGgQAFnkytSUYrZeGJOLnJ6RxMdTLCQQRpOnNYok7OtuR3Fb2Nc9snI\/crCBsy7TLi7d7rbdbOZSUno5dYLDUEGQt9crBWKuQIrNyIyPkd4+9UkhaKtmtHM9DAHokFEGRwkTvGfHilEJ9IX6H0KUpRVghC5qIom3BGlx9fvgpIFBU5qIq26fcoQKIQwmEISFYgFUWoiFEAEKoRkKoQgCFUI4VKQdYNWqu35idzvmHI+2XRICdSqWgiRpodQdy5n9TrjXQTE5hQBoP5T0Nj45eastIzBHRQy60aGOT2VFhD0YequJopnXwjpPALpNxC4+GMAJ4qLnnG2duOfFHU\/FFQ4srm94r21T2zT3mdFuIJWhr1zqLl0RlkfBWUCksrAxDyKbyM9n6gleXaTNzF5C9S6pAuR4z6SvL9qYpodLRz3LfFDeji8qdpWzqdlD5trQZ9U4uJvkNTYLg0O1XNFo8E2n2g5xk34rZwaOSOSJ38Jie7cHC5HQXEGNbErl9oNO2TmJshGI4+F\/+LFjXTlbrc9VVQ\/lZaU7jR6AdoMbTzvuC4VfFAnP\/AIuZVBCV2Zgq2JrNo0hLnTyaBcucdwAW7Xy2c0daSNGIqrNxOXrwC7uP7Do0TsF7qj98HZE8Bn5ri9o4RzPmuW5X\/ToFCi2rXRo5U6ZmqPkz9jglqpVsG82H3YcU6IuwgYBceQ65+XqlSpWr3uIEW4BCyIsiDZZRU8zyPohJRZDn6KWELKoq1RUlS6nqAUCOpu5BAi6DKVI2tnJXUpRvBnTPwUkCxp9yhITDTvBWtuCkSZjW27ryUWKOeqha8Vhw0Ag+N\/SwWZSGjrtqz+YTxyPj7ogBuPQ288lnBRArGjo5GjYOh6XHiETKhGRI5GFna5NFZ2p639VFEpju\/PA8wD5wiFX+0eY9CkCqdB\/iPZWKvAefuootyOyyqP2j\/b3RiqP2j\/b3WWlVED5R\/t7pgqcB5+652jtUjQK39o8\/dTvzw8B9Uk1eA8B9VRqn+AB9FHEnkbqOJOp6W9FpFQnXmZHmVxDUdb5jbic+iazEEDfyGaskVbOpVvYkDjnA3myfhO0qQbsUmNzguiXOjfMXvOi49SrIhY+zKvduIcYW+KKb2cXkyaWjq9t4JhHetYGkEbUCzgd8a5ZLz9R5GQn0C7favajDTLGuEmJvkBfxXn6zpEB3MgZ9T7LedJ6OXHbjbNHfxBVOrTlf0HVZC+0WnWEsuOqps1NdSqN\/Gw8r+K7fwVjm0jiHR8xpgNgwQNo7UHP9q8pUqdZ3C5XoOyvhjFvAqNYKYiQartjaB\/tz8lWaTjTJx2pXFEp4jbqG2\/O9xmtnagBov\/8AJ8d3nC5faGDrYY7b2SN7qbg8DnvHMhcrGdtPqDZAgaTc810QdRpHPNXLYpwDfzZ6e5S34gH7sFiNec0QJO5UovyGVHyglNpUxvWhmHbmeg3n\/nFLSFNmemHmIDjJAAAnaJsAOK+hYT4co4amHYgCpWIuDenT\/taMjzK8\/wDChH4yiXRDXEgbpa1xb5gLr\/FeMkmHGL20WGRtyUUaxSUWzH2lUpOt3bOjQPMLg4rB7JkflPlwKfh5JzWnH0h3TuQ8ZC6owXE4+bUjhvdJlUiBI\/hAqG5ooGJIuddEcLIDGSJxdvlKFjKj4IO+bb1pbiPlJ2r57J46H6HRc8FOY4bJvGVo46owmW9xqGJiMgbTrdB+Ef8AtSnDRVKkg6Aq6gHp9QiDhoRyKSCiBWVGtjhGp6j2KsNH7h5+ySCiCUTY7Y4jx91Nk8P8m+6VKuUomzoYU2iR\/k33WkN4jxXIY+CttOtKylFnRjmqo1gf3Dz9kdtfAe8LKx5vIi9rzI14K3G2U8NfFUo15GiRxPgPdRrmgzF8ruJHgIWXbuPl1vp\/KjqhEQCZO6LcSlEcjTWxMAmB0En6lecxri4ySuxUa8\/lYSN7sgOZK5WIhv5nDkL+eS2xUjmz219jIAU9lUpLsU3IApjX8Atmzlih4dPHzRRqQOd\/RI706+yMOVS1nrPh4Un1nYp1MBtJrWUwTM1NmNroPXgtHaPxO+o4gW0AyHRecwuNLaLqYP6tryifLzXOoVYddZwxLlb+DaeZ8Ndvs9QK7n3JPVeZ7YwWw47NgbiN2oC7mFrWWHtYF7mgbhcnK67J0onFG3I833KaxhTaj4cbWFrqjWBzWLNei2ujj96I2uQNgotlRRazXhaxY4OBuDI6LVj6\/eX+wufRpTyGZVVgMgTzyPTRRWyH0asK+Ci7QxoI2AeJ6blySHZSTzKBzSFsujGt2djDYemWy5265uNg6cVmrYYtvIIG8ZeO9Jo4k7OyDzGcjiCnsa2Ji\/l4XVOLRryTMxRsdNnExu3whquvu6CPorpZkFs6zaEBTqdp3fe5W1pIgZk+n8qyBpygz4qnugiD+Xfx3qAA9pBg2QwrJkp34cfuHgVIGiqdZ539UQqcB6eiSEQVKRpY4PGnmVYcND4j2SlcqKJsdLePkqc4bs+MZJcqnDaEGb9ClCx4LYmf9mz4Zq2VBo7xHsslKg1tx5ovxTRtAgk5Ngxfja4UUTyOgzEjTzTGYnUN88vFc8FXKrwRdZGbjibzwjh4ao6GLZJNQ7WzBayT8zt08B7LmNnefvxSMThwZdMH2T20PektnUxeMfUPzG24CwHILmuwwkk3nVU7HNEASUo44mwFyrxi10ZzmpO5MY9jW3sFTbiYN8pETxVUsKTdwJ+961OBOZHjMdApdFVZnVh6YY4nyQmpoAPP1QD8AWl4D5DZuRosuKeGvcP2uInWDEp1KuWnbjaIyncdemawXdNsrlI3YdcaRspdokCAs1bFum5QE7Ineckg3uTdbPZj0GXogWnOyjXDID6othvXgqssg3NbsjZkum53AJjYETew8UFJwGf\/ABa6mGkbQ8t6oXoBj5B9EBSw5Ow9PbcBIE7zkp6IA2ZSqrSDouo7A7JG26G\/uHzQkYgNkS\/agZgG+kopBxOeATunkrrtc2L56fVNdTETtDlFwjoMYd4nn9FbkV4iGvG+fdFUrmIGSuq+8QISmsn1PAKAG2p+rfkOao1Cc1bGbXIWUqU4uEACkpzT475sFL6NQDA0ajzRBnEeISQiCpRoNDD9kIu7OhSQiCbJGimdD4K9g6HwSgVagWN7s6FAMNedkT0Qq5TY0N7s8PEKbPEeaUwTkJPAXspKEjYGvgFR2eJ8AgVSlCy2saMmDrJVmod0DkAEBcolEWW5xOZQkqFCVYgioogw6KAReRyz8UsUC0rT2fXDC7aycws\/y1WEPcXSQPIDoBkmOqn+FDVqgpU7RWJYARsnK30WWoBKaQghXRmxUIwrhNpgC5I9VNigAV1sLUPcXiJMa8VynGd0KbW5VastGVBPPzImlAHap1XYEbJm18\/NGEgjiHG0mNNyXCHbTGoD2nwr8OURQGKxTQ\/ak0qR\/Lsi228fqm8DKL3mye1e06T\/AJBSp7Omy2ByAFkrtLtiaFJjbBtNjQNNloEeS8zRqHakrLFFuXKRvlmow4xNGPwIa4Fshrv9IWeqGxDXc+PsunjnTTvrOcbjELmVGsAznyW80lI5oW0Zg8iwNlHvJEfZTDSBuPBJIhEGWHmI+wr7w6oFEA4IgVopXzROYNAsuRrxMwKuUbghU2RRahKoK0BYKou9FKOQ5J7GjRQ3RKRzxjHRAtOcbxon0RYAkyPuFubSboPAIXm5Uc19CeD+WZ+7m8ZIu7On0VOedShVtkaC2eXj7KQNT0CTSPqfVElEWHtDTxKrvDugcgozNAUoWRzpQq0KkgoqImJr2iOh+iAzFCQiKpWKlBqhGqfgv\/o3mhxY+YoBIUKiiAgYSYGZWj8MAIOf3kr7O\/8AoOvotWLzPX6qre6Lpas5brOhMY\/74oamY5H6J+DHzhH0VTD72Be49eST+JG4GeKOtmeayVM1aBEmPONJzvw3BC+oDuhZSrCsyiZoa6MlRKAIgoJIooohJ\/\/Z\" alt=\"Resultado de imagen de Planetas descubiertos por la sonda Kepler\" \/><\/div>\n<div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/img96.imageshack.us\/img96\/2686\/vialactead.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Es curioso como a veces, la realidad de los hechos observados, vienen a derribar esas barreras que muchos ponen en sus mentes para negar lo evidente. Por ejemplo: <strong>Los extraordinarios resultados de la sonda Kepler, que en su primer a\u00f1o de misi\u00f3n encontr\u00f3 1.235 candidatos a planetas, 54 de ellos en la zona habitable de sus estrellas, ha permitido a los investigadores extrapolar el numero total de mundos que podr\u00eda haber s\u00f3lo en la V\u00eda L\u00e1ctea, nuestra Galaxia. Y ese n\u00famero ronda los 50.000 millones. De los cuales, adem\u00e1s, unos 500 millones estar\u00edan a la distancia adecuada de sus soles para permitir la existencia de agua en estado l\u00edquido, una condici\u00f3n necesaria para la vida.<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT9LimOeg3m6i95QYvglKkOGWvPLT9yJkQsvShJQ5zNVH3-SWmX\" alt=\"Resultado de imagen de Planetas descubiertos por la sonda Kepler\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRIM-88X6AmBsrxkl8AICfJG75lx0cp7D85GQVFRu8OwN5k4E8v\" alt=\"Resultado de imagen de Planetas descubiertos por la sonda Kepler\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/img203.imageshack.us\/img203\/3383\/recreacionartisticaposi.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Planetas parecidos a la Tierra, como arriba nos dicen, hay miles de millones y s\u00f3lo cabe esperar que est\u00e9n situados en los lugares adecuados para que la vida tenga la oportunidad de surgir acogida por el ecosistema ideal del agua l\u00edquida, una atm\u00f3sfera acogedora y h\u00fameda, temperatura ideal media y otros par\u00e1metros que la vida requiere para su existencia.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.terra.cl\/images\/octubre2010\/F879416_eso.jpg\" alt=\"\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Un equipo de astr\u00f3nomos internacionales pertenecientes al Observatorio Europeo Austral (ESO), el m\u00e1s importante del mundo, investiga la formaci\u00f3n de un posible nuevo sistema planetario a partir de discos de material que rodea a una estrella joven. Seg\u00fan un comunicado difundido hoy por el centro astron\u00f3mico que se levanta en la regi\u00f3n norte\u00f1a de Antofagasta (Chile), a trav\u00e9s del \u201cVery Large Telescope\u201d(VLT), los cient\u00edficos han estudiado la materia que rodea a una estrella joven.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de a trav\u00e9s del \u201cVery Large Telescope\u201d(VLT), los cient\u00edficos han estudiado la materia que rodea a una estrella joven.\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de a trav\u00e9s del \u201cVery Large Telescope\u201d(VLT), los cient\u00edficos han estudiado la materia que rodea a una estrella joven.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Seg\u00fan los astr\u00f3nomos, los planetas se forman a partir de discos de material que rodean a las estrellas, pero la transici\u00f3n desde discos de polvo hasta sistemas planetarios es r\u00e1pida y muy pocos son identificados en esta fase. Uno de los objetos estudiados por los astr\u00f3nomos de ESO, es la estrella T Chamaleontis (T-Cha), ubicada en la peque\u00f1a constelaci\u00f3n de Chamale\u00f3n, la cual es comparable al sol pero en sus etapas iniciales.<\/p>\n<p style=\"text-align: justify;\">Dicha estrella se encuentra a unos 330 a\u00f1os luz de la Tierra y tiene 7 millones de a\u00f1os de edad, lo que se considera joven para una estrella. \u201cEstudios anteriores han demostrado que T Cha es un excelente objetivo para estudiar c\u00f3mo se forman los sistemas planetarios\u201d, se\u00f1ala el astr\u00f3nomo Johan Olofsson, del Max Planck Institute of Astronomy de Alemania.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-ldvzMAerhQc\/TxNjggyNbqI\/AAAAAAAAuaQ\/LuceQLNGxbI\/s1600\/nuestra-galaxia-sistema-solar-espacio-space-view.jpg\" alt=\"\" width=\"629\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Algunas veces hablando de los extensos y complejos temas que subyacen en la Astronom\u00eda, lo mismo hablamos de \u201cmateria de sombre\u201d que de \u201csupercuerdas\u201d y, se ha llegado a decir que existe otro universo de materia de sombra que existe en paralelo al nuestro. Los dos universos se separaron cuando la Gravedad se congel\u00f3 separ\u00e1ndose de las otras fuerzas. Las part\u00edculas de sombra interaccionan con nosotros s\u00f3lo a trav\u00e9s de la fuerza de la gravedad, lo cual las convierte en candidatas ideales para la tan tra\u00edda y llevada \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d.<\/p>\n<p style=\"text-align: justify;\">Llegamos a los Axiones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de La materia oscura del Universo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMVFhUXFx0aGBgYFRgXGhcYGhcdGBgXGBgaHSggGB0lHRcVITEhJSkrLi4uGB8zODMtNygtLisBCgoKDg0OGhAQGy0mHyUtLS8tLy0vLS8tLS0tLS0tLS0tLS0tLTUtLy8tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAOEA4QMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAACBQEGB\/\/EAD0QAAEDAgQEBQIEBAQGAwAAAAEAAhEDIQQSMUEFUWFxEyKBkaEy8AaxwdEjQuHxFBVSknKClKKy01NiY\/\/EABkBAAMBAQEAAAAAAAAAAAAAAAECAwAEBf\/EACERAAICAgMBAQEBAQAAAAAAAAABAhEhQQMSMVEiE3Fh\/9oADAMBAAIRAxEAPwDxNIQUWLoWYxqY5T8\/C45y9k86hk2JAkX0nTv1RAk2FNUymiKzj2lDYNbf0RH1FYsGUGQSZty7rNIyYII\/hkR10QHBNnFOqFoOzQ0dAP6k+6wSjGEkAXJsO6LjcG+k7K8Q6JiQbHnBMHpqnuKcIfRa0v8A5hI7LMFUgg7jnfTRZNSVrwzTTplS\/UaAmYH31V8ZhQwNLajXhwnyzLT\/AKXAgQU9wnhdTF1SGwNXPdADWgXcYAgDoFkYiziEjeaQ6WLZZhWrhWvY3MBAIInKIM2Oo6lYzahB\/p+63qfG3nDigSMjXZha89CE2cUhcZtgaOUEZpibxrG62sQzDnDAtJ8UOMg6Zdr81g1se0ta0MaC2ZcJl087x7LrKmomfvVGUO7T8NGfRNegXoLno9UD1S9VqoyQQVZS9YqMBVTTulbwMgRXESr69e\/9v1QzYkSD1GnolGA1WoDyVoCjI2t1\/LmhVKSVxCpCQVwFc0uiGkHsuGqAqO0VQUQDf+MPJv8Asb+yiUUS1EfvL6OhRzFZqLigzN\/DzZYH1RMxfTaZVSIJrU\/g6bCHZnEEN8sNkF06G9hE3uk20yi0nkWTJAsrXaphKGd0ZmtgSS5wbbpOp6LtcIeDxXhPD8rXEGYcJB7jdCd6DCm8mhjeHup06byWEPBIhzSbEgyJkLO8WFzGYs1HFxgSdAIAkkwB6oLnk3gDtZTg5JforydXL8Ifdj3PgPeYA77Wt96qlO+\/bW55CN1m57o9OrCZP4Iz1nDONf4bD1qIaW1KpyvcRdrBq0DmZMrF4t4ILfCc53lGbM0CHbgXuOqapVqLwamIe5z3z9DpfmtD3kyDNxFjZYFd17KSjmy3f89aQYGdPsIzHjf1i6Uo4t7Wua0w14h1tQCHQTykAx0VnV+QAtHPaN991VSIuKDMN4R6boWfRddHNcxE2mY68\/gJkxWh5z5VwAUkzFOAyz5ZmNpiJ\/P3XTVtqnUvojiMNp3VXtErlLFxl8rTEyCDeeZn9lynXc0y0xYjQGx11Q7B6g3BCtrv2Efforkqzac6aoMKJSKlQKBGc3neNp+JCYUULxySyYc1AqNIU2OgVUoQK68FCU2UQVRVnoVELDRptRGjXWdrfneyC1yZbdWRFhGHaYlLvdCu9sITimYEXqYmQBF7yZJmdLbQgPuqvKq6pOqm2OkVuLxp7eq5NimaDXGGZg0PjV0NtIBd2vrzSzkl5Hp1ZGUiQTByiJIExOk\/Kg++v7IlN7spaCcpIJE2JEwSN4k+6rlWyY6xyq5XdSiNDIm022v1t8olWi0U2uD2lxJlgBlsaEmIv0KNmoWdTQ3mFoUAC24vznblCVqUJcBzMD357LNUrAnbo7R06\/EfunsJwurUa57GZmt+qC2R\/wAszHoh4zh7qFR1N8ZmmDlcHD0IsU\/icUzwqDWNGZgdnJAMuc8xrrDQ1C3SrYUlm9Ga9t1bKidSnKuNpmkxgpgPaTLwbuBiAR0v7p5NrwSKT9Yz\/k1V1I1yyGWEhoaNLadlmZoI3j7hMO4o8tFPPDSdJIA2krNdWJMpOPtnsU5OuOoR10RoVKRRcpPp\/b9QrIiDfZQVNleoR922S5WMMGoXRJ0EDoJmB7lCrAR1VmFUetowm4a6W+7c0u5qfNFAeyFJoopC8LqNbl8qJaGsdaz0\/srUSS6BckwBpco7WIVamrtUQTJmmwvOnVULzBHPXqqvqgfTIsJnmLkjkqF2yW7GqiPC4zCvc1zw0lrYzGLCdJ9j7LjnLjK5gtzENMZo07kbpJXoeNbKMK4dUNpTFGCIvmn0yxeesx8oWGjQwlB7S2pSeMzW+JLTBZBi8x5hY2nUIAaZ3k\/quUrLd4TRpVH0wfKLZjM76jlaPZGqVmX6dGU6uRSNPK2C4GY81gRAOwvp2SmHoknS33+69n+IuDsfV8PDiWggZjN50JH7BYlLh\/hn+ICIMED6h7\/dtkvG0\/P9G5E0IV6IBAaZHOI9NdlK+HLrkyVrY3F0srCynleJDwbtMHyuG4OxHSUm2pMkgc7AC\/SNB0VY0\/SMrXgiKJRMTiCQ0ENAa3KIaBN5l3M31KI49b8oSNd0rSSMmyza6q14gyDMeXoZGvO0\/ClJ25vaL9o+P0QnpQlXu219EShTzENkCSBLiGgSYkk2A6lCVXOKARqm+EyyokqLU\/TpfZVI2JKjtaNtEvmWg+hYcj6\/Z6KDCgCd5+zKdxYnZCEyEIlbVLBNNKo8z5IBgizibEg\/y2I7wsmpHryj3SWOCFRK1qt0V5S1Vovc9La972U5MeKJmXUGFEllKR6h1IgCbSJHbml6jQtCljoYWOYx4iGl05mf8JB06GQs+qF052c2NBuG8EfXFQsj+GwvdeLDVZYJEiAZtpO+3Ip2liXMnKSJEGNws6q5QqXZ35ovceqr0th6YcYc9rAf5nAx65QT8INUGYmY0i49F2F3Y3uNL\/lb11CDQUwQBFyN4ib217I9FwzSAQORM\/MCfZUOwMW6Adb80VtKVkjNmpjxSdk8Jrh5Bmkgy7ciNB0XKWemA4iATA7\/AGQu8KoNmXuygAmYnsELiWKNTzBrsgIaDFhY2J2NtO6ZVFAzJ2bHDeLupvbUBuHSO40JR+P8U8VznHKXOOYubMXGgBWBmJbARMXg30iGviS0OgODoBEiYNjGyFRU72HtJwrQCq69k3TxbvDNO2UkE2EyAQL6jUpRoTdOkZhwykcx8QnpP0S2vBapopRFEsqZy4PgZIEg3uDysm6uHlCpFjGVGmkHPdGV5JGSDJIA1J0uhyp1g3G1eTLaOS7Ww1RoDnMcGu+kkWMcjutcPDgHOc41Mwk5WiGtFsrpkH02F0DH1HZQ0uJaDIBJIE6wNAglJqwtxTMQkq9NHIUrVJgAAAct+p5lCjWjQ4dxJ9GoX0CWEyGkhrnNB5Et16gBWZVJjt+5\/VZtJydw7rqkKTEk2zQzzECLc5k81HvK7WxDG5TTzBwEumLOn+UjbRKuxMqqlgm4lqzyST\/q+rrJkz6pKrhzBMWW5gPANOoXucHgDKA0EEyJkzZF4rxik+gykykA5sy4anv2UHO3SR0PicYqTayeTqsI2QcqPXehMKDFRTIomcn\/ANR8\/uohRuxrrhUK6AukgL1mLOqsuvSV8PT8IOD\/AOJJBZl0GxnfssXEMCk32KpdTPBhMUXtykFskwAZiL3JG\/JVJykOaRINuYIgg3Ef2VMORn80+g1+bKLwVWRh+HIv93UoH7+9UejVLzLi5xIElxkz33C7UwxB0VBCF20\/siVHDKGtLoN3A2GaToJvaL9SueEiU6BOgmBNuXNM19An8CcHqBlQOe3OzRzZIkERqNOfouupDMY07q2HpjcwdrW6ydvYp+rTphxDJe0WkiMxjWAZAm49JSpJOw22qFqFLSwsZ0v92W1XoPrPNQMAsLNaAIAjTRUwFJpYGkQ\/NYi8ggWOwiNeq95w6g7DUcxaC143C5ufl6NNLJ1cPF2VN4PmuJw5YYcITGF4fRNSozEP8PKDEDN5hoLH5Wj+ImguJBJb\/LvA1y9xPuvPMw7nlzWjzBpdGhhozOj0BPorOTnDLoj1UJYViddwBICTrmURyqFVEWL5yARa\/QTbkdl3ESW0zlgBpAMzmIcS4\/8AcBHREq0LSlnBI4hUjd\/CeHpOqhlY5QSLm0A9\/QrS\/E34eGHyvbUY4PkgBwJAncLyDXwtFtcvZOa7YAB1gyZHb9Uii1PtY7lcOtAXkqNaTy059JRPDvrP6rrmwuiiNlMPWLXAwDB0cJB6EclV5naFbKo1qHXIXLFHWMZlu0l02vAiDqImZy77H0pgqDmuDmmCLgozYTTHAIrjT9A+Rrwa\/wA1r\/8A4\/8ATYf\/ANa6lPECi38OP4jf25PpWFR9QjRNVq0nQCwFhGgie5i\/VCqOkAQLdLm+53TtCATUcBHNK1mEmACTyjotHKMn0+bN9WbaNC39e65j8bWqFpe9xLW5Qdw2IiRc2JU5KWikXHZjYisCxrQwAtmXAmXybSCYEaWhKgpqrTVP8OYLgDAiTFhOk\/PsotUVTsJhcaWODo0uJ0T\/ABTiz69Q1nGSY1ygzlvDR\/KNJiNFiuC6wJa\/XbY1\/mtHoMKQ5vVO\/wCMcHh4gkNDYIBBAGWCIgiAsbBTZem4Bw013tZYSdTYKs5xUbkJCMnKkZbRfYAn0H6wtDhOL8J2bK19iIcJFxEo\/HuFeA9zLSDsZVOG0GGlUJqBrhENLbuvoDtufQJHOMoXpjqDjKtmlgaWeCxhGUS8gzIzax6gei9Hg+MNFqpcWtBgaX2WJ+G+NNoE52BwI0PUJTj1cZi4PY2T9IJMWmZAIjbWVyuHabjJY0zqU1GFxYLjDHMcCYGYZhDgbTaYNuxWLjcW81TVLiXkkl28xCBVxJQC+f7LtjFVk4pTd4A1HJc1IMpuvTIjMCJEiREg6HshGkDGx763+LR7ItiJFaT3PIa0Ek6ACSUGqy8XzTER2+ZkR0Wy7h1bDOp1A7I5zc7HBwFr3BG9iFl4yCG+V\/iSS5xdIdMEECLHXcz0Uf6W8eFf50s+iYEmE34LmOc1whzSQRyIMFB82hNic3rfXrqmcLWaM2ZpMttfQ7HqnTEaC0HnT75pkUZ6d0vSeFq8NxNJrv4jC5l7B0EcoMajsr3SsjVujOdRhOYDHeGyqzw2OFRuWXNktvMtOxQMQ4SY0QGORaTMrRQtXcyq9UhCzUEnquIcqLWY0cRRLTB17g\/kpTarUIJEmOp0ATmA8LO0VCQ2fM5tyBzHOE10rA8vAoFVwBRcVAceh19UtVIzEA2iQXQLRN4Jv052RckDqwNWlr8pfidZ+WnTcAA1sthoBLXecFxH1WNidlWtWKUqlzjck7egsAubkyy8HSoHKPTNssDWZi\/KJ5KzcKRl0dnbIDTJuSII2II07c1ZjYSpWO3Q7h6nlDeRkeUbi8u12Fu608Pi3U22tJ1k3jbluFlsaMoId5pjLHzO+ylWqRYzbbkd\/wAkzSaoCbTs1q+PL7uJJ6qUsQwZfLJBl0mzhaGwNND7rIp1U14ocSYAnQAmB7ySPVZJIzk3kZxOKkkgRvA0HQJWtiJ3S1dxHZBLriTbfoi2KjRoVs2VuRrjBaLQSXTBMakE29l3EZQTTJLcoOouXD+W2l5WRVr5ScpkAmDpI2MbIJrnUpLWhs7H6tadTKZ4nhWU6bHsrNeXC7RmBaeRkAexKz6dJzhIBiY035d0CuCLFaVummaLSuzU4fxEZ2GrLmtItO06DktX8TcVoVqmalSDBER+tt15Fp3lHwWKfTe17TBaZEgEeoNj2Kn0XZS2U7uuo7LMrhll0iHTEC8iN5t7IYpoYqkknmfT2TuGqNAcC0EkQDJGUyDIjWwIvzXQjnYJgRIKNDYN77WsefZBL1QQtTHOyC+ou4ioIECIF76mTfpt7JCpVQcqCkG8S6u8iTBtsSInla8FKNciSksei+ZdQs6i1mpmi2p\/ZEYCZgaC8fqkw\/T73TdDFOaHNDiA4Q4SQCNYKa3oCUb\/AEWBNxJvrfXf1uECsxFDlHNlOT2KGkqOYtB7pAkXFu42XW4F5NMeUeJdpc4ARmLZJJtcHVTlSWSkU5OoiODrupPD2EtcJgiJEgiRO99UOUV\/ldzjse\/cIN7wJ39BqUuPRs+B6NXLffYyRBmZEbovj0w4uqgvfnuCZDwZzSQZmd5vJ5XzH1kCpUupzyPHB6rg1bCufQFVhDRm8Ug\/VJOWBtFglcNjPCqFzA1wBMB7GvBHVrgQVjUHpjOhGCNKbHcRSLnusDEk5btjmItCUrgWj1VqOLczNlcRmGUxuDseiXc+U\/8AwV\/RZ6oGEiducGJAmLbotRqjAdCTAnrEgxY9VOSY8Whrh+Lyg+Yg7etj2MQpXpSJCT8OCnsO9sGZmBl0+qRM9IzfCeL0xJLYsylBNxYTobn\/AE\/fI6rT4PhqT3jxnuY0m+VoNoOlx0slXVCSTz17rb4OQ9r6bg36ZZ\/DBcX7NDhDgDPPZCSpDQyxNradOpmyio3VoJsdgXQZ6whl2a8Qd+R7CLI1agWyCO\/5X9\/lLNdCrGKWRJSbwVeSgl6cyzvH6oGKEku5meSZ2Iheo5KVkwUOqxTkOilGoJuJHKYOmqu5yA5kEi3313VmtJSp0PVl8yipkUW7BofBRs3WbfYQQEZisiLCUgnGCyXpiyvnIVIslJBKjbJGq4j0TtOr0BsRcTqI90vVpoSyGODPLkbH4thcDSYacMDT5iSTEOJPWTYWhcq0\/lL1Ka55RLRlgXqssDIuTbcRz9\/goKOadxHrOnwuubaMoGk+m99JnaymVwcFWdfyA0R8RTcxxY9pa5tiDYg8iNkB9O0jSwuRMxJgaxrftzXaYmZO3KZPJZMDQVpRHYdwYKh0c4tF7y0NJt\/zBBb1W5h6uC8OHNxDag0LXsc2erSGke6E5NaNCKZiPZBiQe0+1wFxqe4rXbUfmYxrBAEDcgaxJ1S72CbGRziLwJHoSmi7WQSVMvkhl2XddrpP0yQYHcfBV8Lhi6YBIaJMCYGknkLhNYPHZKVSkadM54h5bL2EH+QzaRYhKNBE5ZjmmSYMDFTDtD3BrszQSA6IkbGDotjg1d9EirTgOabG1iQdvdZmEJuNZ1nuvVYv8P8Ah4Vlcvb5tGg39UzcaUZbBFS9jo8\/iiXEk3JvM+6Ue1ErOQnVLR8ffdWwvCVt+kzWA+yq1mi8SRtIvG0i8FDDrpzCUcxA5pG6Q8Y26Mt7dbILmyYXouK8GqUgC5pEi1tVgPBBUlJSVoo4uLpk4pw6pSdlqNLXQDDhBgiR8LvBsa2jUa57BUa0zkdOUmN4UxmOq1CM7y6GhokzDRoBOgEbJIqbi5RqRRPq7ia\/+cN\/+NnsosaV1J\/GJT+0zUbF9Z2\/qisQQEQOXYjiZ6TD4zDjCOp+EPFLgc+eLQbcv7rDm6BmUY66MVQJZGgVZDDl3VUsmwTxKq+iEYthW2Qqw2ZeIoFpIP7q3DKrG1WOqNzMDgXN5tBuPZM4q\/LlolsPQzGLaE3IAsCdTvb1UJx0WjLOC2Py1a73UqZAe8ljBeASYA3MJbJFk1Rc5jg5ri1wuHAkRHKFV4JOYmSTPMnqUqjWAuV5ANYiUyRIBgGx7TP6JrDPa36mBw7kfIKBF1qyHxWmDFNWaxamKdTFNjA1udv1PaZDgbgaahL5Z0CaOULLDobbwyq+k6ubgODSTOpFr6bc1Xh9MOLWOeGjMBpOsy89rJjxaYouYc\/iS2L+WAIcCOcrODYP7FaKbwFtI0GcPqEuytJDDcjQX\/ui4vEy1rQ55yt8wdAAPJt7jRTh\/F61Frg1zgHiDDiJ9jfXfms1z5MlGKk3kDcawMPyvkxlhggCTmcIBJJNp8zvhIuIg3uNBGvNOjH5abmDcjtAnX1j5WVUK2Qvrii4cm8HiC1wISDXc1Zj1vQLGT1\/FvxM+vTax8Q3S2g5SvK17rnioRqJIccYKojz5HP0vVwl6YFRhzjnGSXEQ+RY2nsQs+oNuSPUQHlag2UUUUQMehw1GkaL3OqEPEZW5ZzSb3m0LMdUQ3VLIQNp27j8v1RVp+hnJSSpVQ3TrK7XJVhRA5OmRaGA9FY9J51YPTKQrRoMK6SladRXNRPYlHMS\/MZgDQQBAsI\/r6obdZ31TFKmHNcS4CBIBmXXiBA9bwuRtOnX8kvo\/iAuC5TbdFexXYAT\/RagWcc20IJajvaqNYUWgJgldh+ybKZVC0RvmnlaNvXVKMQvuitCWbqnmZMkyc86QIyxrMzM7R6opmopiKZbYiCNQbH2Q2v7WVsZWJuTJPWfdLh3r96LWajtV90FytUQKlkrYUh\/iAY5w8IQ3KwRuX5BnMdXZkgSuNqFDdKRYQ\/rCl6pnQ3EqoctYaGK7wbhoAgDcyQLm+51QqNPO4NkAkwCTAnqduSo5ytiBTDW5XEuI8wLYAMmwM3tHuUknoaK2V8E9P8Ac391EvmUQyG0OFpNhr969EvTKK50IDnosVDLHJnGVKZy5Mw8ozZjPm3IjbRZ7HIzHa2BkdbX1EHpHqVvQ+YGBUaG2zZpuZGXLtaJmVC+Slyo1ydMShxjlcpdzhmIaZEmDzE2J9EdhlOnYrVBGIirtp6obnphRhcYboIqK1N8lawNDFR6o1yHUqXXC9GwUXcg1HKxqW09b+3JDziDJMyItbrN+yWTHUSCddvuP19kfPe0xtPLtsgYlgaQA5rwQDLSYvtBAII0gprhT6XiDxs+S85InS0TbWEqlsLWhauuMJcZ3J0AAueg0V8fWzEn+vqeqXoPIII1BlZsKQ1iaLmGHAg8iIKnEcYapDngAhgaC0R9IgTzOl0zx3FVHvD61QPe5rTIM2gQDGhA\/JYz3qadpN+lJLrJxRx1R0AHS8fE39Aq51Uo+EfTE+K1zhlOUNIac50JJB8vRa6B6Ac5DK7lMTyj56b6KlU8kGwoJVp5YuJ6EGBAIMg9fhLuKhKs+i7LmyuyzrBj30S39Gw3gHKiHmUWsxpVBy16apQNWjWppfwrp5ISLKMRxohhiuxqyMyp7qUmEkAAkkwANzsFZwViZ0ERy76nrcD2W2bRxiYpuQAiNfaIGszF+08k6FaGs5iJshOCJRbOWTY2m9vv9U1xXBtpOAa8PEAyNJIkj009FnNXQFB1YhTaXENkCSBJMATuTsF2pSLXlsh0EiWmQYOrTuLWKI9jAxpDiXmcwiAL+WDvKEsjM6SpnUbWLTLTGuh2III9jCE4aHn1+4WsFBQ4b39YQqpXJVHuWbMkWdAJgyJsYiesbK3iadECV1uusdTt7JUxqHX4hpphuQZs055MkR9MaQlXaTI1jW\/tyQ86j3CBEzedI6R8rWFI54iKypBkRNxcA6gg2PQpYK2ZANHZUabiBN9FR5VCUApD\/HeKHEPDyxlOGhsMblBjc9VngSoSjVsQwtYAwNc0HM4EnOSZBIOkC1kkYqKSQ0m5O2Lvta2uv9eSLhuIVKbXsY5zQ8AOhzgCAZgtBh3qgP8AT3VKrpMgAC1hpYRve8T6oOngMcA1FxRENHoXpd6iivI54+HGq7FFEEMylVVYoogwlmpivq3\/AIG\/+IUUW2DQWhv2Kj1FEdh0BK4VFERGVcqDVRRAx2pqhvUUQDsquFRRKOcKoVFFjHF0qKLBRUrjlFEDFefZDcuqIMJRyjdD2\/UKKIBBqKKIBP\/Z\" alt=\"Resultado de imagen de La materia oscura del Universo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Seg\u00fan nos cuentan, la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> permea todo el Universo<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El estado actual de la cuesti\u00f3n es que los cosm\u00f3logos creen saber que hay una gran cantidad de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> en el Universo y, han conseguido eliminar la candidatura de cualquier tipo de part\u00edcula ordinaria que conocemos. En tales circunstancias no se puede llegar a otra conclusi\u00f3n que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> debe de existir en alguna forma que todav\u00eda no hemos visto y cuyas propiedades ignoramos totalmente. Sin embargo, se atreven a decir que, la Gravedad, es el efecto que se produce cuando la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d pierde consistencia\u2026 , o algo as\u00ed.\u00a0 \u00a1C\u00f3mo son!<\/p>\n<p style=\"text-align: justify;\">A los te\u00f3ricos nada les gusta m\u00e1s que aquella situaci\u00f3n en la cual puedan dejar volar libremente la imaginaci\u00f3n sin miedo a que nada tan brusco como un experimento u observaci\u00f3n acabe con su juego. En cualquier caso, han producido sugerencias extraordinarias acerca de lo que podr\u00eda ser la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/cdn.physorg.com\/newman\/gfx\/news\/hires\/1-cracksintheu.jpg\" alt=\"\" width=\"490\" height=\"332\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Lo que hay en el Universo\u2026no siempre lo podemos comprender.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Otro de los WIMPs favoritos se llama axi\u00f3n. Como el fotino y sus compa\u00f1eros, el axi\u00f3n fue sugerido por consideraciones de simetr\u00eda. Sin embargo, a diferencia de las part\u00edculas, sale de las Grandes Teor\u00edas Unificadas, que describen el Universo en el segundo 10\u02c9\u00b3<sup>5<\/sup>, m\u00e1s que de las teor\u00edas totalmente unificadas que operan en el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de La  simetr\u00eda que llamamos CPT.\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La  simetr\u00eda que llamamos CPT.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Durante mucho tiempo han sabido los f\u00edsicos que toda reacci\u00f3n entre part\u00edculas elementales obedece a una simetr\u00eda que llamamos CPT. Esto significa que si miramos la part\u00edcula de una reacci\u00f3n, y luego vemos la misma reacci\u00f3n cuando (1) la miramos en un espejo, (2) sustituimos todas las part\u00edculas por antipart\u00edculas y (3) hacemos pasar la pel\u00edcula hacia atr\u00e1s, los resultados ser\u00e1n id\u00e9nticos. En este esquema la P significa paridad (el espejo), la C significa conjugaci\u00f3n de carga (poner las antipart\u00edculas) y T la reversa del tiempo (pasar la pel\u00edcula al rev\u00e9s).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/singularitycfdf.com\/wp-content\/uploads\/2019\/06\/20190606_024040.jpg\" alt=\"Resultado de imagen de La  simetr\u00eda que llamamos CPT.&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Logran romper la simetr\u00eda CPT dentro de un sistema cu\u00e1ntico<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se pensaba que el mundo era sim\u00e9trico respecto a CPT porque, al menos al nivel de las part\u00edculas elementales, era sim\u00e9trico respecto a C, P y T independientemente. Ha resultado que no es \u00e9ste el caso. El mundo visto en un espejo se desv\u00eda un tanto al mundo visto directamente, y lo mismo sucede al mundo visto cuando la pel\u00edcula pasa al rev\u00e9s. Lo que sucede es que las desviaciones entre el mundo real y el inverso en cada uno de estos casos se cancelan una a la otra cuando miramos las tres inversiones combinadas.<\/p>\n<p style=\"text-align: justify;\">Aunque esto es verdad, tambi\u00e9n es verdad que el mundo es casi sim\u00e9trico respecto a CP actuando solos y a T actuando solo; es decir, que el mundo es casi el mismo si lo miran en un espejo y sustituyen las part\u00edculas por antipart\u00edculas que si lo miran directamente. Este \u201ccasi\u201d es lo que preocupa a los f\u00edsicos. \u00bfPor qu\u00e9 son las cosas casi perfectas, pero les falta algo?<\/p>\n<p style=\"text-align: justify;\">La respuesta a esta cuesti\u00f3n parece que puede estar en la posible existencia de esa otra part\u00edcula apellidada axi\u00f3n. Se supone que el Axi\u00f3n es muy ligero (menos de una millon\u00e9sima parte de la masa del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">electr\u00f3n<\/a>) e interacciona s\u00f3lo d\u00e9bilmente con otra materia. Es la peque\u00f1a masa y la interacci\u00f3n d\u00e9bil lo que explica el \u201ccasi\u201d que preocupa a los te\u00f3ricos.<\/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=\"Resultado de imagen de Nos adentramos en la Teor\u00eda de cuerdas\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Nos adentramos en la Teor\u00eda de cuerdas\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Nos adentramos en la Teor\u00eda de cuerdas\" \/><img decoding=\"async\" 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xzPVAeSc1ztJs9nfuHQqDgzk7z9Ek5DIWdrR44V2o5z9FBwrtW+PokZKCs7WjjsGdR1Poo\/B7x75JWS5GzoWCV0USQm0TIExJF4bnMLgK2xvCgtXBpSyJspiCfulg1EYVqVGWzBlNNQcSRUT8UsxkxO0s\/TVEhxRWQ9Suky0K2eyMQ6JFa02M9o7pGZ8Vz2\/FeXOGdBW2Sns5kmuJFXSZeoB7xrL9o6ps4yCLPIc6ddnaZtC4Ja6Z4SzC678oy0Oz4DYey6KZNBFLADnSfqmI72PaXtiNdtE1EwSRWUnAeVl550BzztfGhxQRIja2SAdGxA21DTQKz8K+GAHNIAzlR09DaSOYmiYjTMghpM5AzFDvH1Wl\/p9xYXV\/LNudW96YP9O11Xm2OzK1+ynkndI9D3fqqXaeswTtsbWcqtH5t4GZpbjLcvFjgGVbiUtAKCXPySeGiV2ayFOMrlNxcWDR3e30Jpqfzee9aBuCWuJ70zfZl3vuEduNI7uzTIabtxWBGj1+WYnUgk9Wmviue4OseTnbJ8aeKNF6SGS+jWOJzaR3m9QaeCFHeG57R3Sk3nYnhRY8QxNkEBxA0q2eoIoEXD9pk\/OA7z98VaTawcUOGw8902zLSd+QIl5rG7UwmxELLN+YO\/bOXMiy0sLEhxSQHVLaNMmuyFAb0nZGxMERYJhkEOh1YSb0lXhIDhwROE8TipuM+g0CXigCYnx9E52g\/ZPASFJcz1WPiHVrRaoWivvMiotvQO1YcnSlPZ7nNsm+YTWCwxaBGcKD\/AIwfzvFr\/laZE8AM0tGh7MgXgkk77ymZ63V48bW2e8EOLAbN\/wC1\/MyWe7EOzmmosZpJc2cyZyMhn76JbEPkTSl+tVzuRKvegphzQbUKXiMIyXOtBOVSFZ6osUuUEqVwCEkKDJWKoQDmpIEkSE9CBVhuCdbE4MRGzqEMBXhPldXfqD0Wemrz0o1iKxoCW20zhMMXmnVaZ1RoO0439AFowoLWAuJlqc+DQl4sZkEbLRN3urvTySgjOcZuPvcFra\/LTxeK\/wBtkiQ07RkMxMNrzaULDxG2MwDqBQ6q2LhgQ4BH6Hf\/ACPd\/wDZLiHOtuK1Mvsri0YYaDnTcKeKYhYoZEy0qPIrPhxLNJrrroFf4wB+y6Swaa0CKwmxPVa2HxMBsxt1lWQmLjPjJeVGIJ\/pF9+5FwwcZk0nrxFhcrXkNPYwWwHGf4lgz2SSz\/sQR1Wq3BOI7nwXjdEa89NqXgvEMgzI2dKkiU5bk\/hpNImffBaxst0G\/iMNGb8zHNEtJCmhAksqJHY0yIrmT6LSczZ7wmLVBI33CBisdGIJbsvFyIjGxZTP\/qAgAmnE8FZY3GqXZfD4qRm2fEGnUSl4p1uNj5yf\/Wxr+jnCY5FKs7dA7sTDw9+xOF4CYnyCI2JhH178I\/umR1E\/GSpJfaMYmNDl34Ya52cOKWkCd9l23fQStvU4XtkMDiIhiAU77dl0p2DgTOsr6WCUi9ntedtj2v4GcuJbZRiMGCwSOy+ZPyza+f6ntqLaSqtXCjY\/aENkZnxIVXj5mH5pXmNZVnukvPthtaSSC52k6T\/cc+A6qXl7DJ82tdKTpzAeLEOF+qDH7QeZtee8L7980cTsujRHE7TjN1gBYDIACw3JLHOAbX5iJcAb8zZEdid\/GnokorxEPzfyFzxCxlkZGfFUvdQTzF+ZH0RY+Gc24MtbjqEOKzutlS\/muFPQD4Wn2Qtsjgrl5Fx74qS0OssoAhp3eXRCiM3dEWKyRQ5yKNrVnQclMkSY\/wAKCzSqNGX7hkqitJVUUz5rtoqoUzSEosKIhNYTYJ6DBazvPPD7eqtbMul4WEDqmgz+6JFxRA2Wd0ZuzPAe+SBExZdQCQyXNldxR01rarG6Ce8o4gZuKo6ORRokqQwXHU6KWpG5GcPw7HD8hI4AlZm1Oq0+zWzY6G6gNuKRDWMJEiSOgVjvqjLPrXIbNp1AJ+X2T8LCzltGo0+pS34n+1VEYk0r76Lp5SDWVaO2xlqeJ626KBiyZyHM8RkEpQXru+6jbPJPmvDTd7OeSZz3+xyQMHFm6XPzRezjKGTuI8gk8FF2XOifpFP6idlvnPkunlLoZ46j1naH+oXMaIMHZGyAHvLQ4l2cpgiQMxPd1y8P2693diEO0OyGnhNoE\/FYbYuyA3TPSS6M2TtoW8irL5sqJhGxExgJJbWRlKQmDvElWLi2ubaooZZzz8JcwsxoIJeJ1tLx971drgazA1G40Rc1oSFGO1SnC9tU03taMLkOH7hPxv4rPhPAfLPNDxeIIKp8mo147brO3BLvAjWUnD+LqyVnsw8aoIDrd07JO4scK8pLyfxjNTEiSBlU57k\/xF6vLN+L3Lpp9pdkxR\/x98bqO\/ifoSsJ8UtMnAg6EEHoUxC7SiMo15G4mYpoCmR24HCUaE141HoZjxC5243+zN8563\/ylsN2iWmnS46FPxDBiSBGydR6ILMLhoh2ob3Q\/wBr6y5n1S+N7Oigl2ztDVtfC6xZW8fmmtX\/AFeF4\/ZzxVpDgkTCINi0+CiFjojDQneD9QU83tBj6PEjqLLO66eGGXXBOJDmKpRzarRislUGYSz3tNCCPFQuNhN25UM0d+GzBB0QnAi4KWLtwia181FNfBQeqiahpCJChE7laFDzsNTf7BWdH\/KwHjny081ER0RrKCrt+XH0SrnkmZMyiDDH8xDeN+ittQ22Bcd9B0CR5fZVhNgJlGGHP5iGjea9EN2KcRISaNAJIO0jhbyPsLAKTdLWgRIUcmcqDck8I8bUiZA0npoSn3PbDoBtHXLlqi1qYz2vhiQZk9UziO\/3gK571nfiZmtOU0WHiMiRPj4Fc7PbpLNaU2Wi8yudiMgQB0VowDr0Pu6UfCITKqM2Jv8ANGZErQpII8FKjfbiQ2GBn79ErGiShtAHzOJP9tB\/7ndEi6MUeN+Xc0Dr37cXFalGd3pMeMZigqB1U\/i3AzBkdyWc8m2R8EIhIx6PxY+0LzlkakczdCZFrRChOqpYQTI0OoseIy90VtWG3xKgi+flPwQ8U6cpaVVI0MioE5aVVYlfTRG9iXx7Lui5DmfRVa6X1UOZJUiTtmstWpefGyq0aKGaIwGyN6rRIs4yEhzQoWIewza8jhbpZCdE3rmxNyZNLLV7aI7VLqRYbXjWx6\/4XGFAd8rzDOj6t65dUjIGtveSEXJ8vu5\/pyfTweiYKKyoG03Vp2geV\/BLOeD6HJChx3MM2kjgfc02O1CaRGMibyJO\/kE8HyznfJUOl6K21oZbrjomPhwInyvdDOj6t\/kKjmhRcDEaJy2h+ph2h4K0vKfgB+9vMWVNlXD\/AH9voqlw06KXImJtzHkmMB8q5ctTtz+X6Wc+54ldmuXLLokKCuXKTk7h\/lXLlmtRDkNylcqI5kz+kfVRrxXLlitgD50RnquXLQ9CDJMuueI8ly5UV7BiWdyQX2XLlqdC9iQrBWff3ouXIP3Hw9zy8kaL9FC5Y\/qGX0X8EInzBLrly0J06FdXxuS5cr21eiYV4a5clmLPVCuXIXpV2XNUF1y5aHpMK60v9O\/8h4Lly1j2x8v8up7d+c8D9FmOXLlZdr4voj\/\/2Q==\" alt=\"Resultado de imagen de Nos adentramos en la Teor\u00eda de cuerdas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando nos asomamos a la Teor\u00eda de cuerdas, entramos en un \u201cmundo\u201d lleno de sombras en los que podemos ver brillar, a lo lejos, un resplandor cegador. Todos los f\u00edsicos coinciden en el hecho de que es una teor\u00eda muy prometedora y de la que parece se podr\u00e1n obtener buenos rendimientos en el futuro pero, de momento, es imposible verificarla.<\/p>\n<p style=\"text-align: justify;\">El misterio de las <em>funciones modulares<\/em> podr\u00eda ser explicado por quien ya no existe, Srinivasa Ramanujan, el hombre m\u00e1s extra\u00f1o del mundo de los matem\u00e1ticos. Igual que Riemann, muri\u00f3 antes de cumplir cuarenta a\u00f1os, y como Riemann antes que \u00e9l, trabaj\u00f3 en total aislamiento en su universo particular de n\u00fameros y fue capaz de reinventar por s\u00ed mismo lo m\u00e1s valioso de cien a\u00f1os de matem\u00e1ticas occidentales que, al estar aislado del mundo en las corrientes principales de los matem\u00e1ticos, le eran totalmente desconocidos, as\u00ed que los busc\u00f3 sin conocerlos. Perdi\u00f3 muchos a\u00f1os de su vida en redescubrir matem\u00e1ticas conocidas.<\/p>\n<p style=\"text-align: justify;\">Dispersas entre oscuras ecuaciones en sus cuadernos est\u00e1n estas <em>funciones modulares<\/em>, que figuran entre las m\u00e1s extra\u00f1as jam\u00e1s encontradas en matem\u00e1ticas. Ellas reaparecen en las ramas m\u00e1s distantes e inconexas de las matem\u00e1ticas. Una funci\u00f3n que aparece una y otra vez en la teor\u00eda de las funciones modulares se denomina (como ya he dicho otras veces) hoy d\u00eda \u201cfunci\u00f3n de Ramanujan\u201d en su honor. Esta extra\u00f1a funci\u00f3n contiene un t\u00e9rmino elevado a la potencia veinticuatro.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUSExMWFRUVFxcVFxcVFRYVFRUWGBUWFxUXFxUYHSggGBolGxUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OFRAQFSsdFR0tLSsrKy0tLSstLSsrLSstKy0tNystLSsrKy0tKzctKzctLSstLS04KzctKysrNysrK\/\/AABEIAMQBAQMBIgACEQEDEQH\/xAAcAAACAwEBAQEAAAAAAAAAAAADBAACBQEGCAf\/xABBEAABAwIDBAcGBQIFAwUAAAABAAIRAyEEEjEFQVFxImGBkaHR8AcTUpOxwTJC4eLxBhcUI2Jy0oOSwhUWM2OC\/8QAFwEBAQEBAAAAAAAAAAAAAAAAAAECA\/\/EABsRAQEBAQADAQAAAAAAAAAAAAABERICMUEh\/9oADAMBAAIRAxEAPwAWIxLWC\/csivjHO6kHEVZKASu7C7jJuh1HyrNbK6QAgGESm1AOLaNxKE7GO3QB3lRT5CrTZeEjTrE6uP0WjgXhpvo4Qe\/VVFXMj7otI25JrEYW1rjikqcgwinWHhqFo4ZsxxSdGiQJ9BNUnHeqjfoGQmadMlI7MdJhbmGooBto3RXCE22kuOpyiEspOqt7tNsw0lHOFhBmOpwlcS4BPV3cFlYoqKSrlZWKT+JKz6z0wZWKZLXDiCvEVWw5e6qm68jtWhD3Dr+qz5RYy8W2HKtdtgUbGXg8QrBualyspikSFAF0aLoCyqpCq8K5CjxZBw6AprB6kfE1zfBL0xII7UWiYIPA\/wArURz\/AB1Tioi+6CiJj1QE3mUdrbJOtiw0w0SedkN2OdvjsXRk26tG5KVqhNt3BDfiJQ8x3qKm9WcFyCdFdrANboI0pii8zJQGunRXEqjdwmPOQB0EOtJtv3nkpisNBzAzvWTRrQC06O8CnMJizEG4tr+U7o35fNBpYHEFuonq8l6CpgAWhzbg3WC6jHSF2nTiDwPmtjZmJhuUmysDmzqRa8TaF6ig0LzIrha+Ar21RGt7tXYwIVOrKKXQoGGU0ptbE5BA1M9gRDjgASd115HaW2HPcejBUkBq+OiyWFeUrTbOuqPWqNYzN6JWhm46sQY3LPr1hKHicZPROoMeXgQk8Q48JTFFraSsHbVO88RHaP0IWg9xSePuB1H19lFYNQTS\/wBrvA3+6mAcAHg6WPfbyVmi727jHgfI+CXY2XZfiBHf\/CwAZbkc1WbK+IblcDuIB81xwWa1HFQhXauA+f2Ui1XDlGboQl2WcjOctRHcxXUPMog3Qug9XeuPdeys0LeuYWcl0dSMGgamUpUPS7kdp3oD5uH6KwNrjx6kBqZB3fwiuRw9dqtnv4KNI\/lCNlQXKm8M\/v0I4hJB6JTRW9gMTbK4zu5gbj1haGHfHmsbBOaTvnTr59acoV8rsp\/DaI4H7Ijaw9betGhiIMhZAiOM6HiitqcSqPT4bFSJ0T5x7GszOcPX1XjGYsDUrtbHBwRMaOJ24HO4Dh5lZuMx4cbRzCzMRUJAjikZdGt5I7iY8PqqjRftG8XtvhDqYqQZM8EiSTA3b\/upmk9Ssil3PHvJJs4WB4g+RHci1DOizcfT6X0TGEqFzInSzvtKAlUWStWmSCjupnX13K2Aksnm3tbYnw8VMHlqgioOBt32+4SuJdDgeBBWltOlBtuJH2H2Wdi7ieP8\/crnWom0GeBPcekPqgcE09uamD\/p8WmClKZtyUsXxRq4V3eukWWGgX6yrlUqKzdFYiKLkqINqvUEtI60wxoStd0wisW3MDFGHI9C4slsWel2LuGqwQmqfyR+JcdU3bty4TN1RxgX01uqDhyqAl6FQRqmWoLtartMnvHcYXKQXMMCXPad0HsI\/TxVD+zyCSI7dO5bbqBjpAzEhw1IO+N\/WFh0wbRZbmzNohzfdvMECWu4HhyWsQSjUy2sQdD60KHXq3hCqslxkw6bn8p5jdzSlV7hY+G\/rUDQqSjUy471mNqlN4XESYuop\/3Yi683gdqf5hOVoa91xGmgmeQHimdt7ULT7phg\/mcNR\/pHBYlM3smo9e3DBxkGeWngrY3DNb+E9vFYNGs4RldBWxRxmdt4zDXzW9GLjKlyOFlnOqlrszTB9a8UxjPxuvNykaixaPQ0MYHtBAHWOB3j1uQaNeDUZ\/rLh\/8AoCfGVn7MMO6Rsq1MR\/ml40nTq3q7+Im1KesbxPasio2WE8D+v0cFr43FBzmtbplcOZP8LMo\/mbxHr6tUvtYrs+7S3gfBw\/lIU949SEfDuIdzCDiTD56581j42kLrQpCi5NBOUpKP15ri1EWUUlRbQ571d\/xBCXC7lRBqlUu1VQ5UhWpoNGhWDgBBzcQEWu05Sk8MSOpFxFckQbrSK4eJvotBtIiyymhPYTGkEB1wd+8c+pIU9RpHeLJI1oquMWmNeECfBaPvAWgnq001grNxVMh56\/otWI2S46blI4GOtCwpOQEpHaUFzeoH7K2o9SKgcyd4i\/VIB5wCe5DrUzofXWsqjWLmGDq0jwIWrs\/FZ8uaek2ZGsg31\/3K+1CpYYOtOUk2J0MEzyKaYwUwTwEnsCKzDEue0AEAhzdJIcBu5g9aX2vX93Se1wJkZRxBNr6EqYa8hia0kuOpJPfdCp4mELEG6CSuetY12YsRIRcPj4dPeOI3rDD1dlRTo5bWJhzyRobqoo3Wfh8VEjx4LWcYAPG\/MLUZ9B125G5u5Zbqi0sbUDgLaXWS4JVcL4IPAyr17Okepkf8UJwVq46IPZ67QFFLlvS7UvitU4Gb+KQrOkrHk0M3RTMqMKuSsVYFXGhXGmVepcJdXUMQog5l1XQwxyMy6WTTStRlcNVKZ6UIjClnOvKDSbRCVc8zfl3K9LETzQC660QQORJlLgordFA8Kw91lFjN+sSSiAy1pOt2zyMjwKQpuumm1LRwutazWh\/iJpxwPkfuk8UT0erzVcP0hK7h8MXm7jZXdILhcVDrmB681oYCuLCfwyR26rExVLK4BPbPADmu67qar1mHrljw78rmAdslYf8AU21i4lkCJmb+Iix5LUfiJGXQN8BxXkMc81C+puEeQV8r+JCL3XQypKi5a6JK7TKqVGlQXY660sPUiAfwnfwS9OkNVqUmsLL6+rrpGa5isjYy3EHr0WVQuTIsnG0zGU6CYVmUIHRCtSEKrFx56B9bwnnUEKpR6J5KBGoeiI5JBwunZ6JHb2ix+gSgF1jyadaPXiuArtR0evFc81lUBVSAuFwQ5UBfdjr7lEOTxXVdDLgiNchuUDltkzm1SsohMoSlBKRuiOF0NiYplagG1qYaxcyojiMvghpYOumQ6yUhHp1LQgNh3wtPCOykzoRb7LKYwlNZnRy9aKy4imOdcdvNE2dVFxAncT6hUxBLgCdOoCO8LmE6Lpkb01caW18c7KG6ZhGu4HhZYzH9F4JjfHEq9Z0u9WQiwk8fulpIWIURsnFU92ueNBkLrGI7KSIKZC0ilMGE7h37ghU6JR6LLwiwZlMkgfdM5Q3euZ40WdjMTwN5kqynlIfBCBVZMjqQKePEXbfwV6mK4Ba1hkEWPUfA\/qlwNU9VHSI+IHv1CRcb8xK51qBYjVVCKaRcHEflGY8gQP8AyQ3MkSsfWsUcQFUuuiPYqQiLZ+oKLsKIDhsqwpozWWVYXTGVQhwiOUaxFUBRGPKM2miNphECDiu5kw1ghQURKapSFem3emPdhUMAwSAIkXU1ZFmgohqmCLnsS5rjdflKjXnlyTUGaSWjq3b1VoMq1DSPqmKeHJ9SkaufHGUuSsWetFp4TAg6n6I1fBsA6+H8LWMsEwhuF1p1KQGkdm7vVH05CgWpq9t6hpdnNCOqoP70bgujjoqMpcSpVFrBACtjieiJA0tv7ktlXchmwV\/du32RFWtR2tgXIHNKVRBj1Ko8EG+qmrzq2KILwQZ09dyVeL8kzh2NJJdM\/l5k6+uKFVs4wsbrfGTQ6LoJ6wQeRsfr4IVPSEVrVYMUw+YCWzop7pHVXBEwJRdyqLSHphcsrOCGVpl2F0hRp60VoCooF0LrlxrkVdgKu+VQO5KweoFQ8neVR7BI7ld9iq1X7llVweCvh3CYO9Llyvh\/xt6yEGpQibD7p+i1x3INOid7gE9RpDe4x1LcSj0MO48OUj7ph+Ctdw758LIuBwzSQA0kdpP2haYw8AxA7ZPctyMWvN1MMBxMcBb12pTEN6o5yF6LE4e2h55Y8SVj4lh4j1ySwlZBZ63ooptF9Vd7PQgJes5o1P1Kw0s6rFrDkB9UvWxYBEgmd8qj8UBoD9Eq6XGT\/CBobSjRgPOfNCdtBx4DqAgIRLRxJQHklS1Rfe8TK7UrdcoICl1lqCgk7td+9R1MKs2UmVGtcyrhKjpQyER3MuaqsruZVlzKopmKiBoyqkKQVAiOAI9NyoGq4VgIuZVCSqnrKoIAEQDglw5XdWAF0AMfTIl24AT3x5I7cGwCXujw8NSgYl7nMPRtrJk70o7Md87lmqlSrMAWgXPHvTuz3sjpQCDMnwSDRcb4TNFhmxPYg26VenveDHBbWAILMwIAnWDfvWRhMFmyyT1yQvQwCGgWAELpGaewlZoEXI4ea1qdc5bNj11LEw2Ufm7h+q1sPWabAE9\/2XSVixn4y+qya1Ar0eJpn4COxJVMK46wP9xg938qUjye0CW6BZLpO7vXrsds6d4PK\/fwWS7ZTtwWLGmJUsgHkt5+xX7wBzcB4Kn\/AKWG3c4eP6KKw8pXW0zwWu9lMaNk8SftdBcDutyEeKmLpNtE8FYUAmW0eP3V+4JgReyNIQXGdfv9E\/VE8Sl6tNRSjiqozgguKgqVyV0riCSouKIG8w4LnvFwqZkRYPKsJVRUUzlWAgYeK77sDehSVbtVBmHhA7PuUGo6TOpVwICqEBQ4uBF4OqSc0zC0KB6lerhAbhSwZbQnsCxWGEAHHqT2Cw15Aj9UxWlgMOYB3dqdp0gDv7EGm\/I3dO7fzWjg3GM0TzgfyukZHw9Pg0dt\/XatzAUXETv5CO+yzKNc6AQepP06oH4qnMfpMlaiHqmGO8iOqT4BI1aNOYB79eu25XfiWnRjjwkwOwAJWrid0AJUwCu9otA8Ss7EYowYEdgHim6oPP1x8krXoSIMA9V1FYuIquOpPrqShaN471qvpUxrmcf+0KNxYAswCOAB+0rKs1uHJ0b3gAeK4aRvLgOQn9EzXxTzefBJ1Xyf5KgHVDRq4oJqgaMnvJ8kTKfQCFUb1d5RQX4lw0+0pZ9Rx3oz0F6ihOZ1oRRSqlqyBFcV4CiAeVREhRB+gf2f2r8FH537VP7PbV+Cj879q+j1FNHzj\/Z\/anwUPnftU\/s\/tX4KPzv2r6OUTR84j2QbV+Cj879qu32Q7U+Cj84f8V9FqJ0Pnf8AtJtT4KPzh5Lg9ke1Pgo\/OH\/FfRKidD56b7Jtp\/BS+cPJMU\/ZXtLeyl80eS\/fVFeqPwcey3aHw0vmjyRv7ZbQGjKfzR3my\/clE6H4aPZptGZy0z\/1R5I7PZ5tIfkpfNHkv2tefp0ca1xMyH1W1IDg7Kw52up9OzGtaKR6M5nB2mbMHVH53S\/oTaQtlZB\/+0R9E3R\/oXGj8rP+9o+xK9pQw+OAc4vcXOsWzSkQKTfeAZYDoFQ5Jy7pnpItejjTQjMBUd+LJlzCWmcjny0DPltH4c0XhO6mPH\/+ysYdcsdbwbdU2XXf0TigCGsbfjUEzyFh4r2VPD4s06zXvEnOGANAgdMMy1GunT3c5hMh2siKVKGLfRqh5IcXgsDC3PA924NztewFmYVAbtcWHVpV7pjw1T+iccdKdPmao+gCXrf0BtB34snIPEL3j6W0SHQ9rXS4j\/43NsysWBhLcxaT\/hw4uvOeIEKwwuNFQxUMG2Y+6jKHuAcG5bVcpYdMv4rTCd0x+cH2cY74KfbVHkqH2bY+PwU\/mDyX67ssV81X3plub\/LnJOWSNWgSIDTcTcjctBTqmPw5\/s02huZT+aPJAPsv2j8FP5w8l+8KJ1TH4I72W7S+Gl80eSE72U7S+Cl80eS+gFE6qvnp3sl2mfyUfmjyVD7Itp\/BR+cPJfRCimj50Psi2p8FH537VU+yDanwUfnftX0aomj5wPsf2r8FH537Vw+x7avwUfnftX0gomj5v\/s7tX4KPzh\/xUX0gomiKKKKCKKKIIooogiiiiCKKKIIooogiiiiCKKKIIooogiiiiCKKKIIooogiiiiCKKKIIooogiiiiCKKKIP\/9k=\" alt=\"Resultado de imagen de Un Universo en permanente sombra\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Un Universo en permanente sombra\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTjZFhuSderxM-09j72Y6uSlDrXJAXrONlAzYON4vpslFe1ncnF\" alt=\"Resultado de imagen de Un Universo en permanente sombra\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfPod\u00e9is imaginar la existencia de un Universo en permanente sombra?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La idea de un universo en sombra nos proporciona una manera sencilla de pensar en la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>. El universo dividido en materia y materia se sombra en el Tiempo de Planck, y cada una evolucion\u00f3 de acuerdo con sus propias leyes. Es de suponer que alg\u00fan <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a> de sombra descubri\u00f3 que ese universo de sombra se estaba expandiendo y es de suponer que algunos astr\u00f3nomos de sombras piensan en nosotros como candidatos para su <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a1Puede que incluso haya unos ustedes de sombras leyendo la versi\u00f3n de sombra de este trabajo!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"super-1\" src=\"http:\/\/guillegg.files.wordpress.com\/2009\/10\/super-1.gif?w=500\" alt=\"Part\u00edculas y Part\u00edculas Supersim\u00e9tricas\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfPart\u00edculas y part\u00edculas supersim\u00e9tricas? \u00bfD\u00f3nde est\u00e1n?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Part\u00edculas son las que todos conocemos y que forman la materia, la supersim\u00e9tricas, fotinos, squarks y otros, las estamos buscando sin poder hallarlas.<\/p>\n<p style=\"text-align: justify;\">Estas part\u00edculas son predichas por las teor\u00edas que unifican todas las fuerzas de la naturaleza. Forman un conjunto de contrapartidas de las part\u00edculas a las que estamos habituados, pero son mucho m\u00e1s pesadas. Se nombran en analog\u00eda con sus compa\u00f1eras: el squark es el compa\u00f1ero supersim\u00e9trico del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">quark<\/a>, el fotino del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">fot\u00f3n<\/a>, etc. Las m\u00e1s ligeras de estas part\u00edculas podr\u00edan ser la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>. Si es as\u00ed, cada part\u00edcula probablemente pesar\u00eda al menos cuarenta veces m\u00e1s que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/gemmav58.files.wordpress.com\/2013\/07\/1043865_397493327025779_1733405555_n.jpg?w=640&amp;h=400\" alt=\"\" width=\"629\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Materia de sombra, si existe, no hemos sabido dar con ella y, sin embargo, existen indicios de que est\u00e1 ah\u00ed<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En algunas versiones de las llamadas teor\u00edas de supercuerdas hay todo un universo de materia de sombra que existe paralelo con el nuestro. Los dos universos se separaron cuando la gravedad se congel\u00f3 separ\u00e1ndose de las otras fuerzas. Las part\u00edculas de sombra interaccionan con nosotros s\u00f3lo a trav\u00e9s de la fuerza de la gravedad, lo que las convierte en candidatas ideales para la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">Habiendo inventado la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d para explicar lo que no pueden, se inventan tambi\u00e9n, las part\u00edculas que la conforma: <strong>Axiones<\/strong>, unas part\u00edculas supersim\u00e9tricas que buscar\u00e1 el LHC.<\/p>\n<p style=\"text-align: justify;\">El Axi\u00f3n es una part\u00edcula muy ligera (pero presumiblemente muy com\u00fan) que, si existiera, resolver\u00eda un problema antiguo en la teor\u00eda de las part\u00edculas elementales. Se estima que tiene una masa menor que una millon\u00e9sima parte de la del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">electr\u00f3n<\/a> y se supone que impregna el universo de una manera semejante al fondo de microondas. La <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> consistir\u00eda en agregaciones de axiones por encima del nivel general de fondo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/eltamiz.com\/wp-content\/uploads\/2008\/06\/criostato-cdms.jpg\" alt=\"Criostato CDMS\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Constru\u00edmos inmensos aparatos de ingeniosas propiedades tecnol\u00f3gicas para tratar de que nos busquen las WIMPs<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfWIMPs en el Sol?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A lo largo de todo el trabajo se ha dado a entender que todas estas part\u00edculas candidatas a <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> de la que hemos estado hablando, son puramente hipot\u00e9ticas. No hay pruebas de que ninguna de ellas se vaya a encontrar de hecho en la naturaleza. Sin embargo ser\u00eda negligente si no mencionase un argumento \u2013un diminuto rayo de esperanza- que tiende a apoyar la existencia de WIMPs de un tipo u otro. Este argumento tiene que ver con algunos problemas que han surgido en nuestra comprensi\u00f3n del funcionamiento y la estructura del Sol.<\/p>\n<p style=\"text-align: justify;\">Creemos que la energ\u00eda del Sol viene de reacciones nucleares profundas dentro del n\u00facleo. Si \u00e9ste es el caso en realidad, la teor\u00eda nos dice que esas reacciones deber\u00edan estar produciendo <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">neutrinos<\/a> que en principio son detectables sobre la Tierra. Si conocemos la temperatura y composici\u00f3n del n\u00facleo (como creemos), entonces podemos predecir exactamente cu\u00e1ntos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">neutrinos<\/a> detectaremos. Durante m\u00e1s de veinte a\u00f1os se llev\u00f3 a cabo un experimento en una mina de oro de Dakota del Sur para detectar esos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">neutrinos<\/a> y, desgraciadamente, los resultados fueron desconcertantes. El n\u00famero detectado fue de s\u00f3lo un tercio de lo que se esperaba. Esto se conoce como el problema del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">neutrino<\/a> solar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.investigacionyciencia.es\/images\/21423\/articleImage-minimal.jpg\" alt=\"Resultado de imagen de Neutrinos solares&quot;\" \/><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_F5nfiHttwKE\/S9mVFPd6XeI\/AAAAAAAAAa0\/rs-CrNDRZZU\/s1600\/neutrinos.jpg\" alt=\"Resultado de imagen de Neutrinos solares&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El <strong>problema de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/14\/materia-de-sombra-axiones-%c2%bfwimps-en-el-sol-%c2%bfy-la-vida\/comment-page-1\/#\">neutrinos<\/a> solares<\/strong> se debi\u00f3 a una gran discrepancia entre el n\u00famero de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/14\/materia-de-sombra-axiones-%c2%bfwimps-en-el-sol-%c2%bfy-la-vida\/comment-page-1\/#\">neutrinos<\/a> que llegaban a la <a title=\"Tierra\" href=\"http:\/\/es.wikipedia.org\/wiki\/Tierra\">Tierra<\/a> y los modelos te\u00f3ricos del interior del <a title=\"Sol\" href=\"http:\/\/es.wikipedia.org\/wiki\/Sol\">Sol<\/a>. Este problema que dur\u00f3 desde mediados de la <a title=\"D\u00e9cada de 1960\" href=\"http:\/\/es.wikipedia.org\/wiki\/D%C3%A9cada_de_1960\">d\u00e9cada de 1960<\/a> hasta el <a title=\"2002\" href=\"http:\/\/es.wikipedia.org\/wiki\/2002\">2002<\/a>, ha sido recientemente resuelto mediante un nuevo entendimiento de la f\u00edsica de <a title=\"Neutrinos\" href=\"http:\/\/es.wikipedia.org\/wiki\/Neutrinos\">neutrinos<\/a>, necesitando una modificaci\u00f3n en el <a title=\"Modelo est\u00e1ndar\" href=\"http:\/\/es.wikipedia.org\/wiki\/Modelo_est%C3%A1ndar\">modelo est\u00e1ndar<\/a> de la <a title=\"F\u00edsica de part\u00edculas\" href=\"http:\/\/es.wikipedia.org\/wiki\/F%C3%ADsica_de_part%C3%ADculas\">f\u00edsica de part\u00edculas<\/a>, concretamente en las <a title=\"Oscilaci\u00f3n de <a href=\">neutrinos<\/a>\u201c\u00a0 B\u00e1sicamente, debido a que los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/14\/materia-de-sombra-axiones-%c2%bfwimps-en-el-sol-%c2%bfy-la-vida\/comment-page-1\/#\">neutrinos<\/a> tienen masa, pueden cambiar del tipo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/14\/materia-de-sombra-axiones-%c2%bfwimps-en-el-sol-%c2%bfy-la-vida\/comment-page-1\/#\">neutrino<\/a> que se produce en el interior del Sol, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/14\/materia-de-sombra-axiones-%c2%bfwimps-en-el-sol-%c2%bfy-la-vida\/comment-page-1\/#\">neutrino<\/a> electr\u00f3nico, en dos tipos de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/14\/materia-de-sombra-axiones-%c2%bfwimps-en-el-sol-%c2%bfy-la-vida\/comment-page-1\/#\">neutrinos<\/a>, el mu\u00f3nico y el tau\u00f3nico, que no fueron detectados. (Wikipedia).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/conexioncausal.files.wordpress.com\/2010\/07\/betadecay1.jpg?w=300&amp;h=227\" alt=\"\" width=\"300\" height=\"227\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La segunda caracter\u00edstica del Sol que concierne a la existencia de WIMPs se refiere al hecho de las oscilaciones solares. Cuando los astr\u00f3nomos contemplan cuidadosamente la superficie solar, la ven vibrar y sacudirse; todo el Sol puede pulsar en per\u00edodos de varias horas. Estas oscilaciones son an\u00e1logas a las ondas de los terremotos, y los astr\u00f3nomos llaman a sus estudios \u201csismolog\u00eda solar\u201d. Como creemos conocer la composici\u00f3n del Sol, tenemos que ser capaces de predecir las propiedades de estas ondas de terremotos solares. Sin embargo hay algunas duraderas discrepancias la teor\u00eda y la observaci\u00f3n en este campo.<\/p>\n<p style=\"text-align: justify;\">No mucho que los astr\u00f3nomos han se\u00f1alado que si la Galaxia est\u00e1 en realidad llena de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> en la forma de WIMPs, entonces, durante su vida, el Sol habr\u00eda absorbido un gran de ellos. Los WIMPs, por tanto, formar\u00edan parte de la composici\u00f3n del Sol, una parte que no se hab\u00eda tenido en cuenta hasta ahora. Cuando los WIMPs son incluidos en los c\u00e1lculos, resultan dos consecuencias: primero, la temperatura en el n\u00facleo del Sol resulta ser menor de lo que se cre\u00eda, de forma que son emitidos menos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">neutrinos<\/a>, y segundo, las propiedades del cuerpo del Sol cambian de tal modo que las predicciones de las oscilaciones solares son exactas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/eltamiz.com\/wp-content\/uploads\/2008\/06\/distribucion-wimps.gif\" alt=\"\" width=\"604\" height=\"453\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Hasta nos atrevemos a exponer una imagen que nos muestra la distribuci\u00f3n de los WIMPs<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Este resultado es insignificante en lo que se refiere a la existencia de WIMPs, pero como no debemos despreciar las coincidencias halladas, lo m\u00e1s prudente ser\u00e1 esperar a nuevos y m\u00e1s avanzados experimentos (SOHO y otros). Tanto el problema del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">neutrino<\/a> como las oscilaciones se pueden explicar igualmente bien por otros efectos que no tienen nada que ver con los WIMPs. Por ejemplo, el de oscilaciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">neutrinos<\/a> podr\u00eda resolverse si el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/29\/%C2%A1son-tantas-las-cosas-que-no-sabemos-4\/#\">neutrino<\/a> solar tuviera alguna masa, aunque fuese muy peque\u00f1a, y diversos cambios en los detalles de la estructura interna\u00a0 del Sol podr\u00edan explicar las oscilaciones. No obstante estos fen\u00f3menos solares constituyen la \u00fanica indicaci\u00f3n que tenemos de que uno de los candidatos a la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> pueda existir realmente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de donde est\u00e1 la materia oscura\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de donde est\u00e1 la materia oscura\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Verificar realmente su presencia&#8230;. \u00a1Nos costar\u00e1 lo suyo!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Toda esta charla sobre <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/a> y teor\u00eda \u00faltimas da a la discusi\u00f3n de la naturaleza de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> un tono solemne que no tiene ning\u00fan parecido con la forma en que se lleva en realidad el debate entre los cosm\u00f3logos. Una de las cosas que m\u00e1s me gusta de este campo es que todo el mundo parece ser capaz de conservar el sentido del humor y una distancia respecto a su propia creencia , ya que, los buenos cient\u00edficos saben que, todos los c\u00e1lculos, conjeturas, hip\u00f3tesis y finalmente teor\u00edas, no ser\u00e1n visadas en la aduana de la Ciencia, hasta que sean muy, pero que muy bien comprobadas mediante el experimento y la observaci\u00f3n y, no una sino diez mil veces antes de que puedan ser aceptadas en el \u00e1mbito puramente cient\u00edfico.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/ladagadeaquiles.files.wordpress.com\/2012\/07\/1.png\" alt=\"\" width=\"646\" height=\"350\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El el Sol podemos hallar algunas respuestas<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Posiblemente, el LHC nos pueda decir algo al respecto si, como no pocos esperan, de sus colisiones surgen algunas part\u00edculas supersim\u00e9tricas que nos hablen de ese otro mundo oscuro que, estando en este, no hemos sabido encontrar hasta este momento. Otra posibilidad ser\u00eda que la tan manoseada <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a> no existiera y, en su lugar, se descubriera otro fen\u00f3meno o mecanismo natural desconocido hasta que, incidiendo en el comportamiento de expansi\u00f3n del Universo, nos hiciera pensar en la existencia de la \u201c<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2014\/04\/06\/#\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u201d cubrir el hueco de nuestra ignorancia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/img-s-msn-com.akamaized.net\/tenant\/amp\/entityid\/BBNQzWZ.img?h=0&amp;w=720&amp;m=6&amp;q=60&amp;u=t&amp;o=f&amp;l=f\" alt=\"Resultado de imagen de El Sol en su viaje alrededor de la Galaxia se sale del plano y queda expuesto&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hace alg\u00fan tiempo, en esas reuniones peri\u00f3dicas que se llevan a cabo entre cient\u00edficos de materias relacionadas: f\u00edsica, astronom\u00eda, astrof\u00edsica, cosmolog\u00eda\u2026, alguien del grupo sac\u00f3 a relucir la idea de la extinci\u00f3n de los dinosaurios y, el hombre se refiri\u00f3 a la teor\u00eda (de los muchas que circulan) de que el Sol, en su rotaci\u00f3n alrededor de la V\u00eda L\u00e1ctea, se sal\u00eda peri\u00f3dicamente fuera del plano de la Galaxia. Cuando hac\u00eda esto, el polvo existente en ese plano pod\u00eda cesar de proteger la Tierra, que entonces quedar\u00eda ba\u00f1ada en rayos c\u00f3smicos letales que los autores de la teor\u00eda pensaban que pod\u00edan permeabilizar el cosmos. Alguien, el fondo de la sala lanz\u00f3: \u00bfQuiere decir que los dinosaurios fueron exterminados por la radiaci\u00f3n de fotinos?<\/p>\n<p style=\"text-align: justify;\">La cosa se tom\u00f3 a broma y risas marcaron el final de la reuni\u00f3n en la que no siempre se tratan los temas con esa seriedad que todos creen, toda vez que, los conocimientos que tenemos de las cosas son muy limitados y tomarse en serio lo que podr\u00eda no ser\u2026 \u00a1No ser\u00eda nada bueno!<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/div>\n<\/div>\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%2F2019%2F10%2F27%2Fmateria-de-sombra-axiones-%25c2%25bfwimps-en-el-sol-2%2F&amp;title=Materia+de+sombra%2C+Axiones%2C+%C2%BFWIMPs+en+el+Sol%3F' 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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Por ejemplo: Los extraordinarios resultados de la sonda [&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":[9],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11370"}],"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=11370"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11370\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=11370"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=11370"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=11370"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}