{"id":1056,"date":"2021-02-06T09:15:08","date_gmt":"2021-02-06T08:15:08","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=1056"},"modified":"2021-02-06T09:19:31","modified_gmt":"2021-02-06T08:19:31","slug":"ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-59","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/06\/ano-internacional-de-la-astronomia-2009-en-espana-aia-iya2009-59\/","title":{"rendered":"\u00bfPor qu\u00e9 es as\u00ed el Universo que conocemos?"},"content":{"rendered":"<blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/www.cosmonoticias.org\/wp-content\/uploads\/2014\/11\/g345.4938-01.4677.jpg\" alt=\"Resultado de imagen de Regiones de  estrellas masivas\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Un universo lleno de estrellas masivas, de galaxias, de mundos, de Nebulosas, de cu\u00e1sares y de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>&#8230; \u00bfUn Universo lleno de Vida?<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Regiones de  estrellas masivas\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Regiones de  estrellas masivas\" \/><img decoding=\"async\" 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l0fwXZ6rUpue1hLWi5jRROdLSkitxrizKtGjTZSawsEFw1ceZVOvwym2iKgqDOXFpp7gDedCFoeA9mHVXtBENJiTpKr9o+B9xUdTkGDsso8iWIqjJ1GRyNttpTWsEtkE8xMe3JHMTwfxFtN3eAAeINIm3I3sVXbgnGGZLzqAZM2j0\/db\/AMiZPUEOpH9lE6mNjP58\/wCFt+Ldja1GgyqWmHCbjrb5LHVsO4TbRaJmUh3D8L3lRrC5rcxjM7QdSeSJ4KkQ4smbxY2MSEJoPgi09Ee4PixTz+EHN8JOrYNj5rPluhw9PUux+HoNoudU1y281g+1lUZjF5+6tUeKue10EWGZ0kCbgW53OgQetw+tWLnNBI5\/NcXHCncjZoDYV721RAGYGIcBrpBB\/dF+PcW7+jSpZQO7EGw5\/NCnYR2cgyOc6o5wrhWeAB67rp5HFUyVFgYB7mMp\/paS5thq6Jk76JmJFWpkbUqPc1thmJIaOnILfVuzBptBe0gG4ndBKjzSc404nK4GQD4XCHa9Dqs489vB9DEOESLctL2M25KXDkU+7qw1\/iMscLeEiAeYIU2Iw7jmcGnKDBMWBOkn0VanVABBAIPuNbjr912J2jKqIK78znOgAEzA0E\/tdI+jc5fE3YxHy2Vyq2mGNNN5zEEPY4af\/EzcH0IVEnkrXhLJabgCCQHAbHT5JxdYAesc\/umOF\/kjnZ\/g3fMruzBpp0jUE7wQPoUpSUVoJNgUOtCUOkymvsUjXICw\/wBnWN71hLA68kO0PmtPxrs0aLG1bDOC62wKxWDxRZBt6fuieM4++o3KSYAhcvJCblaNYtUUaVAmo0NAcS4ANOhM6HodPVXKdLua2Ss0jI6HN5Qbj5IdSJLvDMzIuphVJqS+5zSZvvutXFiQb4jWpVKpdSZkbNm8gjnCOIPaw0muIa74hNisw+qDUJytYHGQGzlaOlyYRTBVMroEOuQI0O1lyckMNEz0HhWBq\/478jvBq4LN1uHmpVyvcG3uXGyu8G486k6CAdodMA8z5JP8vvXuL\/MQB8W09IlYJUxojwWFdh3F9OHATeJB23Cz\/HcZUL2gkZaZOUNsL3J5k9TyXpuHIZhDLWnMY1EheZcfbL3RYSYC0hXYB\/F+1D6lJjJcABuet\/ms9jMY\/E1KbT3YdZucwAeRcdPVRYoc\/wAuqLgu6+2sxarEROZld5HYq6zGAMLcokmcx1001iFSeEwlVVkovOxpOXk3SAB7wLnzXoPZPtDSZTdmY1xLYE7LzIRsfz9rK5hHAgy\/LDbC9zOghZcnEpI0jI0dVvfVppi5OgCNYeqcK8tfGfccpvCA8JxlYN\/42tB1mLhQY01C4ueSXG5J19Vk4xa62Xbs1XHe1zqgAcZgQFieKY2Xag+SL0uz1R2HdXPwAxPWFk8S\/Ucvmjh443gSdCtxDiDTDyGuItMNkGxdtYE3VOrA3BN55C\/PeVJWpmM4aQwkgfTXfl6FVp\/PzzXbGJg2T4PEBj5c0PGhadCowwn4Q6On9ckwn6\/e35yTqhiIM2k20O4VEsvYrh1Wld7HNuNQRqMw9238lYr8YqOzOJAcWhnhaGgti8hoEnT5qjXxb3NDXOJDdJJ9PZQE2UVfoXQ5xTnGSYsNhMx68lGxhdYDQE+gEn6JXiCqAlpnoDY8\/exH2T2Iz2a4vRpNe2tRFTMDBOoKko9nsQXF7cO5zSzNf4Q17TlJOg1kTuAsu7umi0vpJwbHUKcF9LxtHhIJu6ZDnTMxpAA0924z\/mq1KgaxgMuIkNbIgmBOvQIRVpmm8tcASCQb2nTUKRhLjDQTYTa\/pGylxKTDXEuJtrGmBTawMY1hyjWNzzJlW+COc2uzu2nvAQWg\/wCwuLQh+Azd25gaPFBzR4gBIgHkQbjeFK1rwS8kmCJdPtdYOvCg017nVHF\/xFxLvMmT81rOAcNFTwwJPNYXB1SSOZWo4VxM0zrcGLdOq55opBnjeDdRsdvZZ6lw8Pc0VCcriSGtILidLAmxMAXRXi3GDVBvrtKyeNrXsUooAd2gwRp1C1zCwjY6oHVJFr3ueX5dH6hquc83cQwzmEnLoYkbDfZBMTTixkHcHWf6XXAiWlIuIII206XlMZViZaDIi82ncQdUcp9nqz6BrtbLG\/EepnX82QXEUstiZNtNNJ99AtoyUjNqiAFXMC8ZwXCRNxOo89lRCt0HF8wJcAIj\/VoJdPtPurl4CPUewPcExV0IVTtFw9j6\/d0y25sSQB6lYbB8XdT0Kjr8Wc9xJflgE7yTFgI3JsuNcEu1mzmg32hr1sODhzUaR\/0cCPkgLOD1X0HVwAWAw64kcpGsIdVr5pLiZ29902lXdGUEgHUc11R43FYZuSZLUx7+57mfAH5+sgEC+seImP8AsSqYH26qatVL3D2HQcvmlwtEPeGlwaCQJOg62utVhD0gYBMG3Xl6JHWJEIxxTs9UosFRwlhPhds6LSOiENjf9\/unGSl4TJUTObdI2Abz7fdc1hdMCYTJ5qQOXLnmSTtPL7LmxumIs4Ou1hJcwPlpFyRBOhEbjXkr7+OV3UxSdVf3bRDWAmBytpEqhUxc02syjwknNuQ6LHoCPmUV7JYBlfEsp1TlYXeI8gpf7ZQLlFeCNYS7M8tIackHU8rfl1X4rh2Nq1GUzmDXHIeYB+dvoqNN0JNWh2ejdjsXQB\/5RIj39fNDOP1mZyWxrss1hsaRoUQwfESA4Gmx0jVzZIv+nquV8TUrNe1hDAFroaamTU+IGJ\/8ZMmNY+60bsC2nh21CfEf0iTHUmIE2ssXQxFxEfkfnqtBi+N1BRFEkw0zHUxr6Qs5p2Uhj8X1VLEV5lVDiNUyrXBgAaTfnKagDY\/GYlz3FznFzjqSb8h8gh+KrOc4ucZJ1JRClTY6PGGgTJdYGBIAiTJiNNYVWpTDXNc5pDHCWidRJH1BHotY4QzmcWqtpOphzgxxuBoTdD20HPnKJgFxuLAa6m6IcXxVN5HdUgwCBYkyYub89YQutSIAJ0MxpNumy0hRLIHfOUW4FxUYcucKbHHK5vim+YBsa7Ak9d0OoVGtcC5udu7ZIm3MXF7+ikw1Jha4PfkLWlzRE5nEtGW2lt+i1bIRSe9MlOlMJVASNq3kieh09Y2+yYWEGDbztrv5JqmqFzyXQesIA5rCCSDOUwC06uvlg9YJnonupsaA4Pl0kFsGQBEGdDN7aiOqqpQI8tE6CwvjuO1atJlNz5a2wby8tkGeZVzD4am6nUc6oGvbGRkHxyb32jW6olKKS8B2EMNhajmvewGGCXHkDb1uVWKWbGJTQUtF8HGY\/PNPwoZfOSBBiALnaZOiWpUaWZcsOBMunUWtG0KJtM6xb7o9EEOI8OLabK7cvd1LAB+YtI1a7cHf1VeljXhndhxDS7ORzdEAn0PzSVnM7tgaDnuXnbXwgemqhuLXEgHz5IXg2yeqHA+IFp1giDGoUof3jwAGMzEa2aNtToFUEmBcnRcQRY2RQItt1g7WMe3qiWKq1GU6bHMyAS5rssPIdzO45bXKDsdurOMx1SqQXvLiAAJOgFgL7LNq2Wng+lXIMgkcoVmjUc4gASTp1\/lD2AwTsNfXRWsIXZgWnxAyI1lKSGmFaGEJLmkFrm6ggyTMR\/19VFjsOWbEc0b4U17ave1wXScziZvuZVrtvjaVYzSYGDkFzOb7Ua1gJ7N8Adi87WEZmtLgOcaoZVexgcx1KXwRmzEQZEGOgBEdVN2dxrqdWW1BT8JuZg2Nrc4VTjeJdUqd69oaXjMABAIkiQB1B+a2rSG8IcBxF1Go2o2CWmYIkeo3CrYyvncXwBJ0Gg8ui6o1sNMzOo5cr9VHia2czAHQaDoFqkvSG34RRNkTrjD\/AOMzLPfhznPkiMsgNDeZ1J6IW\/X9wpnU6ZNMNcbgZ5EBpm8QTmEXnzTasVlZLlAImw3RbBYOmarWPqANzZQ6LZQdefNSdqcHRp1ctBznNtdwyz1jYFHf8qCssAg2It+ckb4RxgUQ6m+nmo1C0uH6oBB8Ji0wR6oTUploGYETds2tz+Slx2PqVQ1tR5cGNDWTENaNgqdMSwgrVAXktENmQDe06eys1OJE0u67unGfNmDfGNsoP+vRUXtI1sdxulc+bafub381XVCHV6uaPCBAAt03OtymVmhpiQeRF7e1vI3TWOgzyT2N9E\/AJXDKSJB2kEEHyIsQm02EuAGv5zTg0iDfz\/PNE+FcCq15LGk5RmIjYbxyUOSS0KsEErpU2JolpIIgjZQFNahHSnF0j8\/IStbPny3KdlnYCLHX3QB1Om74gDAiSJtOk8k97nOJc4ydyTc\/dF+D8IdVs3Tfkih7LPNRtM5QXWBcYE7X25XWL5op0aKDozmHxL6bXtaRleA11gZEzaRYzuITLCTMRpvfl7J1XDlr8hF5yx1mIVZ+qtaSyzJdLiZcXaRczJJ5Rb5op2cxDWVml4kShnD+IvpPzsMOgiYB+IQdbabpKMudaASeduamSY06PXOP8awz6LGsAzRdBuI\/43+MMpPeGcw26QsJTxxAgtB6mfvCR+KJtmJt+11jLhbdmimlhJjWBrvC4OkA22J1F9xoqtWqXRJmBA6Bdn5pHAbct1slRFkZKs8N4e6s8MZdx0HXYKJ1MQDN5NuQt9Z+SlweKdRe1zTDhBEHT7FOV1gl7o\/inCKlFzmvaQQYNoQ9xaALHS995100jZbLtH2jbWo08wzVC7PUcR8QtAPS3rKxhouIcYMNjMdhJgTyk2gpcbk1+QSq8OdVFo233+sa6Jatcuu5xJ63sBa8qIC8D5JzQJ6LQRY4pxF9YtLjORjWNmLNbYCypLScVw+AFBpo1KhrH4gRYLPZhIkWmSOm8TulCSawGc2kTcAqduHp905xqRUDoazLq2JJnzgAbo\/wnHYSjXY5uapTjxtqAX8URbbLeeak7VPwQz\/47XFznhzH5hDWbtI\/2ndLu7qgoyr8OcjXyCC4tjcEZTfoc1vIqJxM3191pmdnn1cG7FBtmu8UDWb3+1lnW4cu0aTzj++SuE1IGmgu5zf8Zo7xxcHuIZl8IBDRmDp1m0dEa4J2txPeUQHMDm+FrsoBg2hxGvqsmXXjbryUmKoOpVHMJBLTEtMi24I1UyVqgT+hvt1QczEua4sJ1OQ+G\/JAKFIvcGjUmPdJiK5cZJk2ErqBvbX9Pny84v6JRi1GgbtljivD3UKjqT\/ibYwZHuq9N95XVK2YGTLp3\/vy2\/nsNTlwF7m0CSfIbnoqrNEeidjKrRDXWvfyRrtrjqbi9zbDRseiweP4ywtpiixzGUmhrnE+JzzJJPIbAdFSr8WL7PLi2+nOLfOJXFL\/AB33s2XIqKeKrS4nXa\/5qkdRcGhxYYJMGIHoU6s6m1wyy4FlyYHiIuRBNgdOcbLU8HxdB+GLK9RxyXpttEnWbyNF0yl1RCVsxgH5zTg+5\/NVPxJ7DUeWWaTa8\/PdVAtPUQWsNRLzAGn9eqv43hZpnxENOWctydPKNioOCYvu6rXxMGYWs7W0sRiR\/lPp5WGwIEDlAWE5uM6+GsY2jK0MC8guyOLGiXEDQaTPmQtFw7s5nYXQGTTzMa5wLjlAzGNQCZifmhmI49OFbh8oGVxOYanoedwouDcRyPDi4jYnU\/MhD7NAqTCXGez5p02ugyRmuLRzWUxDYJH57LX8f7TGq0NlxDRlbOsfmyx9SSTOsp8Pb6E6+DXOcSTc\/kJHZgIMgG8fQ9U+szKYDgecaKXiGPfVyZ3TkYGNsB4Rp5+ZW1szorNBOnlHy9UrCAfEJ6THP900OIKVpAB\/PwpiHUiAWlwkTJGkj+VHnImLTY+R2T8Ph3POVok8pF4vukpskgQgKGOYRBI1uOqQuWz7dUGMo4Nop5HNoAOB1MkmfmsVl2AS45dlY2qD+D7R1KeGfhgfC++qGHiTwGtYSxrRADSb3LiTzJJPpA2VMDVNTXGl4DlYU4oaZqE0gQwmwcRI9VTaDsPyD\/K5zzEeaaTZCVIViQpKNctmNCIIIBBH3ETPRNZc+KYm\/P8AtW8Kxve2b3jGmXXjM0an\/rPyndMRXa8xqLeWhKja6DIkRcXuOUHmp8Y9rnvcwBgmWtkmASbTvb6KBjS4gbkwJP30QOyRoJ8R0m5J589\/VE+GYOm6lVfUdlIbLB\/sZj7+ypYnDZHOpse2pHxOZ8NrnKTcgcwowzLGYOAJuRy8vdQ9WD89I3EW+t7+\/sl7zUAmNlaZwyo6m+q1ju7YBLiIs4kNJ84OnIqk0C8mPummmFEtNjnkBok6RuruP4LiKIDqtGowG4LmkD3VXCYN7wS3L61GN\/8A04T6LsRWqfC95MbF0j0gwk7vBDab4I2WgxfaWq6iKJeSwEgCbeyzEqQZY3meQjaN55\/JKUFJ6UpNDi+6NcP4HVqUn1mAZWRmM6TogjbG49Fdo4t7WEScp2m1omfdKafwI\/2V6xIN5BCge+bm87rqrpM800GytITY4vJAGw\/frukI\/pcCI0vz6fdOw9MucGjUmE\/7EG+EswvcPNSe+DgWiQAW\/q\/8uXqg+OcwvOQENmwJ29lf47wp2Hc1rnscS39BBib3I3QyvSLTlcCHDUEEEfn7qIV7ZUiOUR4ZjKdNzHFhJaZN\/i5W2V7gWGoOo1Q94ZUEOa46w3ZvIk79EDeC55vJLtTuSU3UrQla0JdouOVMXWdVfcm0cgLADyCr8JwVZ9T\/AIoFRniALmtMtvbMQCbaKfFYapha+Rrg6qwZpZDgAW+LmDr6XQoPImDrr62Puqgkl+Im9ClZobhiXf8AuVavISGU59peR\/8AVCAnOcTA5afVICrQNloVYYW8zflbTaxubg7wuBluWAN5vYapAwwY038rX8r\/ADTS8n4jtE9BooEMaU9x8IMmTIIttYb3t0CjClxNENyw4OlodafDP6XSPiG8WTAjIXF5nqnGjEyQCItuZvb0UYCLAfTd7q9xPizq+XPqxoY2ABYc7XOiH5pIknp0C4n5WScV6OyXv3RE2\/CPumtcALTmMzyj6m8\/JNe2Dcj0M8k0IoLHOHqkCdTfB5\/0rbeIuJl4DiG5RtAiJtEmDvOqNspVRTi0zvEb\/wBJ9MQM1jBAi8mf2tz3Ca86i39ckjWE7Ezp15pkE9BpcfWFpMf2ddTw7axIh+lxNvoszTfB5R9UQxHFHOYGEkjYLKalao0i0loNc64m4Gyc+o2G5MwOWH3sTO0bRFjuE2prBEc+ascSp0Rk7lznSwF+ZsQ\/cC9x1V\/ogpgpwcR94\/dRkpxMm5i3LkI91QiyxofOZwYWtJEyS47Cw1M\/JRMq\/FmEkiJNyLgyOtvmVCFLiizN4A4NgfEQTMX0HOUlgxgeTubDnoNbJAYVrEd3kYA0tdq45gQRppEgztyjmqrzextNk0IkbXJBaXOym5AOp2kaGOuidQo+FzzENgQdy6f2BPsoJEERe0GfeyK4buhhy8VMtdr\/AAtIkEG0iZAI8v4TdDQK5EG89ZtuD+aJCT19E6jlLxnJDZ8RAkxNyBuVz3wSGuMTY3E9Y2WhJMTG\/n13Uey5csxiSpqdUBrmlrTMQTMtjleOl5XLkxoiASApFyCUS0WAz0E\/T7pogG4kA6fylXJFDXjTqui0z0XLkxDq1MAx+aJpCRcgQsJY6pVyYC3I1SAbdUq5IY7EUssX2B9xKhyrlyaBi5UraXhJ5ED3XLkAMISlkLlyAOLLx+XTnMXLkAIGCR1TWt0HNcuQA6rSylw5GPnCjyhcuVC+n\/\/Z\" alt=\"Resultado de imagen de c\u00famulo de galaxias\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de c\u00famulo de galaxias\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" style=\"text-indent: 14.2pt;\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTHVsXi2EPvYsDNZD-9KiluOK7sfv6YL13-rw&amp;usqp=CAU\" alt=\"Resultado de imagen de Grqandes nebulosas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRCamNfWurOa3uPgPXaJumGeivNfX4HXpPMGw&amp;usqp=CAU\" alt=\"Resultado de imagen de Agujeros negros\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Otros mundos\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">El\u00a0<strong>Universo<\/strong>\u00a0es todo lo que podemos tocar, sentir, percibir, medir o detectar. Abarca los cosas vivas, los planetas, las estrellas, las galaxias, las nubes de polvo, la luz e incluso el tiempo. Antes de que naciera el\u00a0<strong>Universo<\/strong>, no exist\u00edan el tiempo, el espacio ni la materia<\/p>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Las constantes universales\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Aqu\u00ed tenemos algunas de esas constantes<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Est\u00e1 muy claro que, nuestro mundo es como es, debido a una serie de par\u00e1metros que, poco a poco, hemos ido identificando y hemos denominado Constantes de la Naturaleza.\u00a0 Esta colecci\u00f3n de n\u00fameros misteriosos son los culpables, los responsables, de que nuestro Universo sea tal como lo conocemos que, a pesar de la concatenaci\u00f3n de movimientos ca\u00f3ticamente impredecibles de los \u00e1tomos y las mol\u00e9culas, nuestra experiencia es la de un mundo estable y que posee una profunda consistencia y continuidad.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2016\/02\/Dibujo20160226-Maths-and-Physics-The-Physics-Cube-cjwainwright-co-uk.jpg\" alt=\"Resultado de imagen de Las constantes universales\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Poco a poco pudimos ir conociendo los secretos del Universo<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">S\u00ed, nosotros tambi\u00e9n hemos llegado a saber que con el paso del tiempo, aumenta la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> y las cosas cambian.\u00a0 Sin embargo, algunas cosas no cambian, contin\u00faan siempre igual, sin que nada les afecte.\u00a0 Esas, precisamente, son las constantes de la naturaleza que, desde mediados del siglo XIX, comenz\u00f3 a llamar la atenci\u00f3n de f\u00edsicos como George Johnstone Stoney (1.826-1.911, Irlanda).<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"http:\/\/geofrikphotos.files.wordpress.com\/2012\/12\/diagrama-hertzsprung-russell.jpg?w=640\" alt=\"Resultado de imagen de Diagrama de Hertzsprung - Russell\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Las estrellas pueden clasificarse de muchas maneras.\u00a0 Una manera es mediante su etapa evolutiva: en pre-secuencia\u00a0 principal, secuencia principal, gigante, supergigante, <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>, estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y Agujeros negros.\u00a0 Estas \u00faltimas son la consecuencia del final de sus vidas como tales estrellas, convirti\u00e9ndose en objetos estelares de una u otra clase en funci\u00f3n de sus masas originales.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Estrellas como nuestro Sol, al agotar el combustible nuclear se transforman en gigantes rojas, explotan en Novas y finalmente quedan como enanas blancas.\u00a0 Si la masa es mayor ser\u00e1n estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, y, si a\u00fan son mayores, su final est\u00e1 en Agujeros Negros.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/5d\/Brown_Dwarf_Comparison_2020.png\/306px-Brown_Dwarf_Comparison_2020.png\" alt=\"\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Comparaci\u00f3n: la mayor\u00eda de las enanas marrones son apenas m\u00e1s grandes que J\u00fapiter\u00a0(10-15%), pero pueden ser hasta 75 veces m\u00e1s pesadas debido a su alta densidad.<\/p>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Otra clasificaci\u00f3n es a partir de sus espectros, que indican su temperatura superficial.\u00a0 Otra manera es en Poblaciones I, II y III, que engloban estrellas con abundancias progresivamente menores de elementos pesados, indicando paulatinamente una mayor edad.\u00a0 Tambi\u00e9n evoluci\u00f3n estelar y magnitudes aparentes y absolutas y el tipo espectral con la distancia en a. L., es otra de las clasificaciones.<\/p>\n<p><!--more--><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Diagrama de Hertzsprung - Russell\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Agrupaciones de estrellas en el diagrama H-R Se observa que las estrellas no se distribuyen aleatoriamente en dicho diagrama sino que tienden a agruparse en ciertas regiones que se denominan: \u2217 Secuencia Principal: Muchas estrellas caen sobre una diagonal que va desde el extremo superior izquierdo de las estrellas muy luminosas blanco-azuladas, hasta el extremo inferior derecho de las enanas rojas.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\u2217 Gigantes rojas: Son estrellas de coloraci\u00f3n rojiza m\u00e1s luminosas que las de similares colores ubicadas sobre la Secuencia Principal. \u2217 Supergigantes rojas: Son estrellas de coloraci\u00f3n rojiza o amarilla, mucho m\u00e1s luminosas que las gigantes rojas. \u2217 Enanas blancas: Son estrellas muy d\u00e9biles pero de temperaturas superficiales altas (t\u00edpicas Ts \u223c 10000 K), de ah\u00ed su colaci\u00f3n\u00a0 blancuzca. Son muy d\u00e9biles por ser de tama\u00f1os muy peque\u00f1os.<\/p>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/t2.ev.ltmcdn.com\/es\/posts\/7\/7\/6\/tipos_de_estrellas_2677_orig.jpg\" alt=\"Resultado de imagen de Los m\u00faltiples tipoos de estrellas\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Despu\u00e9s de estas clasificaciones gen\u00e9ricas tenemos otras mas particulares y definidas referidas a estrellas binarias, estrellas capullo, con baja velocidad, con envoltura, con exceso de ultravioleta, de alta velocidad, de baja luminosidad, de baja \u00a0masa, de bario, de <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a>, de campo, de carbono, de circonio, de estroncio, de helio, estrella de la poblaci\u00f3n I extrema, de la poblaci\u00f3n intermedia, de la rama gigante asint\u00f3tica, estrella de litio, de manganeso, de manganeso-mercurio y, viceversa, estrella de metales pesados, de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, estrellas de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> (Hipot\u00e9tica con densidad intermedia entre la estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> y el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>), estrella de referencia, de silicio, de tecnecio, de tiempo intermedio, de tipo tard\u00edo, de tipo temprano, estrella del polo, estrella doble, estrella enana, est\u00e1ndar, evolucionada,\u00a0 etc.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/www.astromia.com\/universo\/fotos\/clasestrella3.jpg\" alt=\"Resultado de imagen de Clasificaci\u00f3n de las estrellas\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">La variedad de estrellas es grande y para los estudiosos fascinantes.\u00a0 Tal diversidad es debida a la evoluci\u00f3n que desde su formaci\u00f3n tiene cada tipo de estrella en funci\u00f3n de su masa y de los gases y polvo c\u00f3smico que la forman y los que se crean en su n\u00facleo (horno solar) a miles de millones de grados de temperatura capaces de transformar materiales simples como el hidr\u00f3geno hacia una gama m\u00e1s compleja y pesada que, finalmente, mediante la explosi\u00f3n de supernova (m\u00e1s temperatura), arroja al espacio materiales que, a su vez, forman nuevas estrellas de 2\u00aa y 3\u00aa generaci\u00f3n con materiales complejos.\u00a0 La vida es nuestro planeta, pudo surgir gracias a que en la Tierra hab\u00eda abundancia de estos materiales creados en las estrellas, podemos decir, sin temor a equivocarnos que nosotros mismos estamos hechos del \u00a0material creado en las estrellas lejanas que posiblemente, hace miles de millones de a\u00f1os explot\u00f3 en supernova a millones de a\u00f1os luz de nuestro Sistema Solar.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/www.aboutespanol.com\/thmb\/R6apZH3zRf7Y6OWp7QD8NNntofE=\/768x0\/filters:no_upscale():max_bytes(150000):strip_icc()\/tipos-soles-56a99d6d3df78cf772a8e657.png\" alt=\"Resultado de imagen de Clasificaci\u00f3n de las estrellas\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Pero retomando el tema central de \u00e9ste cap\u00edtulo, las constantes fundamentales de la naturaleza, \u00a0tenemos que decir que, precisamente, \u00e9stas constantes son las que tienen el \u00a0m\u00e9rito de que las estrellas brillen en las Galaxias y de que nosotros estemos aqu\u00ed para mirar a los cielos y contemplar su belleza.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Al principio, mencion\u00e9 a George J. Stoney, el f\u00edsico irland\u00e9s y pensador exc\u00e9ntrico y original al que, en realidad, debemos la forma de deducir si otros planetas del sistema solar \u00a0pose\u00edan o no una atm\u00f3sfera gaseosa, como la Tierra, calculando si su gravedad superficial era suficientemente intensa para mantener esa atm\u00f3sfera.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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alt=\"Resultado de imagen de Stoney y el Electr\u00f3n\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de Stoney y el Electr\u00f3n\" \/><img decoding=\"async\" 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\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alt=\"Resultado de imagen de Stoney y el Electr\u00f3n\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Pero su pasi\u00f3n \u00a0real estaba reservada a su idea m\u00e1s preciada: el &#8220;electr\u00f3n&#8221;.\u00a0 Stoney hab\u00eda deducido que deb\u00eda existir un componente b\u00e1sico de carga el\u00e9ctrica.\u00a0 Estudiando los experimentos de Michael Faraday sobre electrolisis, Stoney hab\u00eda predicho incluso cu\u00e1l deb\u00eda ser su valor, una predicci\u00f3n posteriormente confirmada por J.I.Thomson, descubridor del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> en Cambridge en 1.897, d\u00e1ndole la raz\u00f3n a Stoney que finalmente, a \u00e9sta unidad b\u00e1sica de la electricidad, le dio el nombre de <strong style=\"mso-bidi-font-weight: normal;\">electr\u00f3n<\/strong> con el s\u00edmbolo e en 1.891 (antes de su descubrimiento).<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSYp7RQDiLDSGFl-6YL_uSq0rcPs34Jhzn4bA&amp;usqp=CAU\" alt=\"Resultado de imagen de Stoney y el Electr\u00f3n\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSdKTx-ODK1ngSFTz1U8p78gZjFtOIg9b9CAg&amp;usqp=CAU\" alt=\"Resultado de imagen de Stoney y el Electr\u00f3n\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Unidades de Stoney<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Stoney, primo lejano, y, m\u00e1s viejo, del famoso matem\u00e1tico, cient\u00edfico de computaci\u00f3n y cript\u00f3grafo Alan Turing, tambi\u00e9n era t\u00edo de George Fitzgerald,\u00a0 despu\u00e9s famoso por proponer la &#8220;contracci\u00f3n Fitzgerald-Lorentz&#8221;, un fen\u00f3meno que fue entendido finalmente en el contexto de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">&#8220;La ciencia no puede resolver el misterio final de la Naturaleza.\u00a0 Y esto se debe a que, en el \u00faltimo an\u00e1lisis, nosotros somos parte del misterio que estamos tratando de resolver&#8221;. <\/em><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\">Max Planck<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-align: justify; mso-outline-level: 1;\"><strong style=\"mso-bidi-font-weight: normal;\">Las Unidades naturales de Max Planck<\/strong><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Unidades de Planck\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-align: justify; mso-outline-level: 1;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Las\u00a0<strong>unidades de Planck<\/strong>\u00a0o\u00a0<strong>unidades naturales<\/strong>\u00a0son un\u00a0<a title=\"Sistema de unidades\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sistema_de_unidades\">sistema de unidades<\/a>\u00a0propuesto por primera vez en 1899 por\u00a0<a title=\"Max Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Max_Planck\">Max Planck<\/a>. El sistema mide varias de las magnitudes fundamentales del universo:\u00a0<a title=\"Tiempo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tiempo\">tiempo<\/a>,\u00a0<a title=\"Longitud\" href=\"https:\/\/es.wikipedia.org\/wiki\/Longitud\">longitud<\/a>,\u00a0<a title=\"Masa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa\">masa<\/a>,\u00a0<a title=\"Carga el\u00e9ctrica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_el%C3%A9ctrica\">carga el\u00e9ctrica<\/a>\u00a0y\u00a0<a title=\"Temperatura\" href=\"https:\/\/es.wikipedia.org\/wiki\/Temperatura\">temperatura<\/a>. El sistema se define haciendo que las cinco\u00a0<a title=\"Constante f\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_f%C3%ADsica\">constantes f\u00edsicas<\/a>\u00a0universales de la tabla tomen el\u00a0<strong>valor 1<\/strong>\u00a0cuando se expresen ecuaciones y c\u00e1lculos en dicho sistema.&#8221;<\/p>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-align: justify; mso-outline-level: 1;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-align: justify; mso-outline-level: 1;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">La idea de Stoney fue descubierta en una forma diferente por el f\u00edsico alem\u00e1n Max Planck en 1.899, un a\u00f1o antes de que expusiera al mundo su teor\u00eda del &#8220;cuanto de acci\u00f3n&#8221; \u045b.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Planck es uno de los f\u00edsicos m\u00e1s importantes de todos los tiempos.\u00a0 Como antes he apuntado, descubri\u00f3 la naturaleza cu\u00e1ntica la energ\u00eda que puso en marcha la revoluci\u00f3n cu\u00e1ntica de nuestra comprensi\u00f3n del mundo, ofreci\u00f3 la primera descripci\u00f3n correcta de la radiaci\u00f3n t\u00e9rmica (&#8220;espectro de Planck&#8221;) y una de las constantes fundamentales de la naturaleza lleva su nombre.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Planck recibe el Nobel de F\u00edsica\" \/><img decoding=\"async\" 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vzisvxPhDjISt7DPNIUYBXKZIvA8Mi00HT8ZwBniDKXXkllJWpSFJjOO8MkkmR4lGY0mK5p2n4YrCPnDLM5fElQEZ21SEqjnZQI5g10XgnETieHhK+9QwtHdl5glS2iBlWl0Rmg65gIg7Vn+2DDuJSw3\/FYJ\/uSUd7m7h66c0upXIiEycsyYMUGWwTbjuRtoFwkkhCEgqB+GVwJSDtJjWrxHYziCQpZwxuBYLbKrTNgua0HZvhvFkMJaw5wDSP\/OR4nFCSZUcpSs31I3rdcHw7jTKUvvd+6Ac7kBIJknQWESB6UHBcVhH0lSnGXUQoAlSFJAmQBJAG2tCZetfRHFcK3iGHWFfC4gpJ5Eiyh1CoI6gV87rkFSVDKpJKVDkpJyqHoRQISKaox71piqaJOlApvbWup\/ZPxQd25g1apzOtnYoVZY8wsz\/X0rm2FaA1GaRHrz9Ks+znGThsU05aAci5\/wAi4SqfIGfQUG7+0PEhGAyCxeUgcpSjxn0kD51ytGHJAObUVv8A7UnczoaT8LTcnzVc\/QCqXh3Y7FOtNuISnKtCVJ8aRZQBGuljQZhOtJihEEU\/eo8RcCgizTUoNMSKmLdqBmevJpUt0qWaB0VpexfaVGDLoWFHvcniTByhGcXB\/wB216zGanCJE7\/rQdS7TduE9wWsKorW4IU4QUhtJn4bAlW19NZm1Z3sfxNplav4ppWISYKQtwFtGW8hpwZM06KJEbRJJpMMjNoCeg61bM8DcMW66cz1oOgsdv2XIhQbN\/Cttahb\/wBxBI05JPSaou1naxrFMLY7rMV2QoBRSFEjKSVhCkwrkk6dao1cCI\/Cw3o5\/gLaWS4c8pgyk+KMwKoFhOWfU+tBk+AcaewLyshWBMKCFBJMf7krQdN0E8iJM6Di32gOvNrQGiQqIU6ptzKQQoHIGUpNx\/es7xfDthHetIWhBWUgKIMiJGqiZselutAIXbqKDp3ZDiOHeTm7nh6XUgZyqcOrMoSVZCgpVfdKj6aVqeJcRQy137jiS2IhQTlQSbJDZUqFG+oneuG4Z9SDKFKQoEEKSopIjqDUmLxLjpzuuuOq5uLUsjyzE5fSg1XaHt2t0oTh5bQhYUZmXSkghJA+FFrp1VN40rO9qMUy7iXXmQQh1QWEEAFBIGdNrRmm45iq+aYo0Ay0micKj9ajUaJwAB9AaAnJQ\/8ABqWTAgbkmBHrVkALSnbSTTXEtXKio9J1PytQexvFFvZy4oFWQJJtEJCU7akwNORro3ZjFxg8MJ0Ya\/7E1zFcRJEAggJHKTr61ecP4yENNpn4UJHyAFBlS1vUL+oogKEfvUOJGnOgYBRHv19xQwFSpVfzoFVSzY15y9IdDQRzUrfxj3tUQFFYRGZxAGpUd6C0w0gf4jg6JAj18YqZtxcXexMckuwOn3uXSpsqfEUJUoI1IK43BVIkJSDABJ8Wwp\/dgpBBJB0voeW9BGkJP3sQeUvADafuGn4gJCDlDhIunM\/Iza3HcifKRXmGR0+lOcYEGCNOnsHegpO0Tae+zAyFeKSINwD7vQaPf1ojia8yWjYQnJ\/w8P5UOmgkI8Xp+1PIt5VCo3FTo0oIVHzqNRqRe9QrSaBpqbh7kTQ66l4edTQXSlWiL6denlQL5BqxUsLauIUkjkJBn1neq1aLAnTbyoHY\/FBYRCYyJAPUiTNQpSmB4h9aheTSe\/dqDyE1G+dKncTUDw\/OgiUuKmbPWh1U4UBRNMzWpJqMqoHBVE8LQovNhIElQAkwBO5uIjXWg6KwiDnSKDf4HCKZOQkFMk940toLOYfCvOqcqVQYBM5drzIzw5N1LdQFKUpRjxCVGYncDnF40qoZ4a4pkvBJLSDCjJhJMWPzHzFRhKiLSY2lVBdLwbRuHU6\/5SdZt0p6OCtrQSHwo2BCUkR7vpyrPuIJ116HWdNdadhfCZkEddDGk2M896Cm42gpKm5BDbhgjSFjNvfWq9JMVd9oUeL+kawAIUTA8s0eVUqhpQe8qkQqmBNeBvQSGolmnqqMighcNT8PGvOagcFE8P09Y\/OgtFCBlOlvWPlUK2RJg8+WnzvR7DZcMWECbmOQtzp68Cm8LggaAKOo2gcjuaCndagiLj5UmQVZv8KE3KptAiBHmTbUVYICAAMmgi4E29aDLkEVDiKMVQuLGlAKBcVK2io9xU8gUEa50pt6mIpiqCNIqx4QgFwlQJtoJn6JV+FAoq24G+pBJSYvySfxBoNXh8apLamkocyGCUhLpCiLgkBgaH8uQoYnSWnP\/jd\/NKaa5ilG+Yn5Ak+lulRKdVJ8Sh5E\/rQTKeQm5bUBa6kKF\/Iui1OgETABI2nl1k\/Wq\/FvKIhSlEAEwolQ0tqaMYFp0sB9NKAbtAzLM\/eBmZGm\/wCM+lZcGtlxX\/CWFDZW2\/h\/tWPSLev6UCA05aYikSmnqNqDxANRCpEfSmGgjXEGtR2V7JvYpkuICUpSVQVG6iAPCkC\/qY1rMLAiuv8A2RvK7hxs6IUmP6kyfqKDLdn21NPrQ4kylBJBBkRB2BNCcX4me8UptIykiJ10APwnnV1xLEhOPx6lLyHKtKRlzFRypCUiBabUJ294SnDDCoQgpztqUvc5\/BIJ6TQZ9fHHdfCNrJ1+fpRLWIJSCbkgT4d\/lVNE1KnFEAC9qBVxQeMOlFPWOn50LiESPKgGOtTAVBvUwNBIo1Co2p0zSLFAiBVpwrn161VJNW3B2\/CTtNBdsrP9vdqkW19aiYGvy6ac6ldvcwPpQVuKVfT7p\/OjsGqQD0v00H50DjiLc4P40VhbJE8qA7GolBHQ6Xmw0rHLTBPQ1sXDMDz36Vl8enK4rrp9RQCeVPSIpO7m9KKDyCBUSyJp7Zpq0XoI6659kbn8pwAff1\/pAiuSZa3PYHi6cOpRczFCiDKdiOfMGgse3aFN4x8iP5rOttDCDroZGut61XaHgyOI4Nvu1jOkBTaybZgIUlW8HQ9QOVZjtxxBl9YW04VENEKlKk5biBcAmb2qv7M8fdwWYJAW2rxFCpgHmCPhJ3tBoMpi8KtpRQ4goXPwqEfKdR1oFSbm\/wBa3XbLtF\/FtBC8M2hYIUh0LzEDcCUjXzrElvqffrQPcNMTrO\/uaYo04bUHsbhwEZ4iTt1vQoVR2NMtDzn5\/wBqANA7PSLNNFeigckVccIHh9frVLNXPCDCRQW7ZImJ9+\/pSqn11pBvsfyqRoT760FbjAZ30O9E4YGIE+xTceYi2oP56VKyqE+n5daAtzUaSJv0gfvWf4+mHPOfxNW2Iev6c9LVV9oEEmfX6kUFe2q3SnqioUj1qQXoIyNaVV4tT21SSLa\/tTFp99KBtaDg85Qenyv0rPGrnh58CBMa7kSJIoLUIzh0+I5QNItKk3M3G4t0qF0nUmBfT9P1r3di++n639aeWpSRpa9vSgrnVbH9aGKev1TRWLAGhk\/QdPOq4r\/0\/SgYpFNBNPVSQf39KBMWohscz+F6BJozHDwoHv3rQlAtKTXkppSKBijvWs7P8KWtKSJNpHgdP1CI+tZVSa2bPEnQhKCE23KQoQBYCQfxoDP\/AAV0fccJ6NqiPWPwolPDCPilNtVZETtF1VXBStFBsHnkHLoKJbxjuyyCAJy2jloYoIuMcHUUy3CoBslaFqIjYJMzrYA69Kpi9EeQ09DV87i3TH81fqdvWapn2ipRJuSfWbWsIoGOEEiDtfzv+30pOMBJRMyoGPwPrfMPSj8Pw1ShmCSbxbxHQyYHprTeM8LUlClQqBOqI+8Rzt4IV9KDLINqcIpqkXNOFA1k+Kpnki3rQua9TE29aBpFXPDgO7SbTO40vrJqnWBVhgFkJFxpb360FqEGdbfhFIvE2gyZ3Nj0mb0xIsffrr7tUSkHNv01250DHCD8M+l\/dqCUBP7mj1YcBQnTczGteDSeU\/0j9aCncsJBpyF2moyNKKZk7UEXFEQlG9iPlf8AOgAKseOkeDLyn8OnSqxJ50EiOlOKq93lRTrQTYcSpI6ity82LQmZ6gexWHwVlpk2m9a44hEgz19x7vQTJaIkwj1P70S0gkE+C+vuDQKscg2m0bCRTVY1I0zQfe8bRQHBwA\/EOkDb5U1L9z\/MULWgRyFr1W\/x4P3TG23nTTjTsI8jQX3Dn0ysqVlhQHwqM2lSjlSZJncjTypnFlNKaWApZMH7qgJ65nB+FVuGfQEKkmSqYvoUp38waY\/iUlBEkk7f3oM2nX0rylQDpSnU1G4ragiAmnoNKgfl+NSLTA09aCPLOtXGFalAAFiBeqibX0rQcPQcggz4RaNaDxaJieWvP50520idrfvTgBJBJ8yeRv1qN7WwMgm0T\/bSggccmx03Okm\/r8qi+f8Ax\/epu7BAjncW+hG1vOkOHT7igrEt3o1o5ffOh2db1Ore2mu8UAfFnQop6Jiq7LROKXKvKmWoGBNKlFO01pUKoJcIz4h9K1GEw5VERt+\/1qq4dwh95tx5psrQ1GYiLTyEyrrFGMcbAAAMc\/DMT60FmnBCYIH4ab0I+1NtPKvJ4tmMZgT85PSKhexJI5UDSgeVKhkc6iWulK\/lG\/7UECjlJ86QvGIM0UEqVZIJ59LxJOiRJ1Nr0x5tFkoVncJ0TZCdozH4jpcQBzNAOxw1a21uDIlKJPiUElURIQDdZHIVVqA2NX\/ad1IUhhvMQ2kCCIhahK4AMax8hVarh8JQUypSiZBgBMQdL2vqSJg2FAPh8PmSqNqlLOYSOU+g8+tW\/dBlj4hmUIjUSZ36CTQ6sQEsFATCifEqJSUgAi+oIVztegpnQOYPu1abCt5WwSQbDfpfp0qiwuHkpBIAKhM8pgkxWmxC0AQmVH1iOpIkmggQsQTaecT+F\/fpUQRqCSFbXOh1NFNpgcxF5MlPT3\/Yd5etxI5GJnnpQDuuQdLeYB0tEH6U3xc\/mm\/repHEzBGirE6mb\/nyphwrnJR6yb0FfhPiEx6+dTYpwCQnS5pHsPlNxB9OdDrIoAHbk2pQipXGjNqeLRQRdwbn371qZOGna3K4\/CrPDYpCGlpKStxQhOa6EJOpAOjhuM2wJiCZoFldBLgMS6woONOKbUnQgmD0tYjmFCOdG4UMrcS44y2hGXxpS+lCXF5jKoTnW2I+6hMSBECgiRqff0pW3BcR76zQWHEX2ClCG2Wk5CCFNtKSpViCHHlqCnb3nInpGlQu5p5TeOVQoe30O1eCqBzU7x+lEt9R9KHKxvS4e\/n750B2HaQpwBw5Wwg50F0M54CyjKpUpzSU+FXI86B4fiFtZijLBEHeJBFvSRr+VTqQTYXpoa3MTQCtIGpJzHc3P7VOwJ1UY8v3\/CvPI9P2\/Gm5Y1oJ2uHd+6202VAEwtYQtzJN5KUAqIiNOe1VfeqSCkggzHi8P0MRVkwop+Fakq2KSUnylMGo1MAKClE5jeTJUdRqZ5c6AvhmDSlAJkknNMFIJ2AuDA5mJk2gA0Yl5EWTlP8AUeXMmLUOy4Bodec\/rTVPm25AHTrQESROnPQRHPz1pXCSRyiNpgnciZNiPl6sQvMm5jQ3uOfKnOZACQNgTba+m0G9qAYJKpAIFgNhItl1M68uVREp3BnexohOKQkSSYMAg+K438XvS1COKRJvv1\/Sg\/\/Z\" alt=\"Resultado de imagen de Planck recibe el Nobel de F\u00edsica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Planck recibe el Nobel de F\u00edsica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTZbf2Zjcz68IxmLt7VfMPR5OKK2u5-t2SUlQ&amp;usqp=CAU\" alt=\"Resultado de imagen de Planck recibe el Nobel de F\u00edsica\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Ganador del premio N\u00f3bel de F\u00edsica de 1.918, tambi\u00e9n fue, en el primer momento, el \u00fanico que comprendi\u00f3 la importancia que, para la f\u00edsica y para el mundo, tendr\u00eda el art\u00edculo del joven <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en 1.905, sobre la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> Especial. \u00a0Hombre tranquilo y modesto que fue profundamente admirado por sus contempor\u00e1neos m\u00e1s j\u00f3venes, como el mismo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y Bohr.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">La concepci\u00f3n que ten\u00eda Planck de la naturaleza pon\u00eda mucho \u00e9nfasis en su racionalidad intr\u00ednseca y en su independencia del pensamiento humano.\u00a0 Hab\u00eda que encontrar esas estructuras profundas que estaban lejos de las necesidades de la utilidad y conveniencia humanas pero que, en realidad, estaban ah\u00ed ocultas en lo m\u00e1s profundo de los secretos naturales y eran las responsables de que nuestro mundo, nuestro Universo, fuese tal como lo conocemos.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/news\/640\/cpsprodpb\/04D6\/production\/_100583210_abel.jpg\" alt=\"Resultado de imagen de La gran teor\u00eda unificada\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El sue\u00f1o de una gran Teor\u00eda Unificada que responda cualquier pregunta<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">En el \u00faltimo a\u00f1o de su vida un antiguo alumno le pregunt\u00f3 si cre\u00eda que buscar la forma de unir todas las constantes de la naturaleza mediante alguna teor\u00eda m\u00e1s profunda era atractivo.\u00a0 Le contest\u00f3 con el entusiasmo templado por el realismo y experiencia conociendo cuantas dificultades entra\u00f1aba tal empresa.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/_DvHSK-p7zDo\/Ral-eBLAkcI\/AAAAAAAAAFY\/-201ZfqG-ds\/s320\/Gran_Unificaci%C3%B3n.gif\" alt=\"Resultado de imagen de La gran teor\u00eda unificada\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0El Modelo Est\u00e1ndar rechaza la Gravedad<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">&#8220;Su pregunta sobre la posibilidad de unificar todas las constantes universales de la naturaleza, es sin duda una idea atractiva.\u00a0 Por mi parte, sin embargo, tengo dudas de que se logre con \u00e9xito.\u00a0 Pero puedo estar equivocado&#8221;<\/em><\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">A diferencia de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Planck no cre\u00eda que se pudiera alcanzar realmente una teor\u00eda globalizadora que explicara todas las constantes de la naturaleza.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Mientras que Stoney hab\u00eda visto en la elecci\u00f3n de unidades pr\u00e1cticas una manera de cortar el nudo gordiano de la subjetividad, Planck utilizaba sus unidades especiales para sustentar una base no antropom\u00f3rfica para la f\u00edsica\u00a0 y &#8220;que, por consiguiente, podr\u00eda describirse como &#8220;unidades naturales&#8221;<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">De acuerdo con su perspectiva universal, en 1.899 Planck propuso que se construyeran unidades naturales de masa, longitud y tiempo a partir de las constantes m\u00e1s fundamentales de la Naturaleza: La constante de gravitaci\u00f3n G, la velocidad de la luz c y la constante de acci\u00f3n h, que ahora lleva el nombre de Planck.\u00a0 La <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> determina la m\u00ednima unidad de cambio posible en que pueda alterarse la energ\u00eda, y que llam\u00f3 &#8220;cuanto&#8221;.\u00a0 Las unidades de Planck son las \u00fanicas combinaciones de dichas constantes que pueden formarse en dimensiones de masa, longitud, tiempo y temperatura.\u00a0 Sus valores no difieren mucho de los de Stoney:<\/p>\n<table style=\"margin: auto auto auto 34.85pt; border-collapse: collapse; mso-border-alt: solid #999999 .75pt; mso-yfti-tbllook: 480; mso-padding-alt: 0cm 5.4pt 0cm 5.4pt; mso-border-insideh: .75pt solid #999999; mso-border-insidev: .75pt solid #999999;\" border=\"1\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr style=\"height: 19.85pt; mso-yfti-irow: 0; mso-yfti-firstrow: yes; mso-height-rule: exactly;\">\n<td style=\"padding-right: 5.4pt; padding-left: 5.4pt; padding-bottom: 0cm; width: 69.55pt; padding-top: 0cm; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-height-rule: exactly; border: #999999 1pt solid;\" width=\"93\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">M<sub>p<\/sub> =<\/em><\/p>\n<\/td>\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #999999 1pt solid; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #ffffff; width: 100.45pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-left-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"134\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">(\u045bc\/G)<sup>\u00bd<\/sup> =<\/em><\/p>\n<\/td>\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #999999 1pt solid; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #ffffff; width: 138.35pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-left-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"184\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">5,56 \u00d7 10<sup>-5 <\/sup>gramos<\/em><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 19.85pt; mso-yfti-irow: 1; mso-height-rule: exactly;\">\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #999999 1pt solid; width: 69.55pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"93\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">L<sub>p <\/sub> =<\/em><\/p>\n<\/td>\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #ffffff; width: 100.45pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-border-left-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"134\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">(G\u045b\/c<sup>3<\/sup>)<sup> \u00bd <\/sup>=<\/em><\/p>\n<\/td>\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #ffffff; width: 138.35pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-border-left-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"184\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">4,13 \u00d7 10<sup>-33 <\/sup>cent\u00edmetros<\/em><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 19.85pt; mso-yfti-irow: 2; mso-height-rule: exactly;\">\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #999999 1pt solid; width: 69.55pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"93\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">T<sub>p<\/sub> =<\/em><\/p>\n<\/td>\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #ffffff; width: 100.45pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-border-left-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"134\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">(G\u045b\/c<sup>5<\/sup>)<sup> \u00bd <\/sup>=<\/em><\/p>\n<\/td>\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #ffffff; width: 138.35pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-border-left-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"184\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">1,38 \u00d7 10<sup>-43 <\/sup>segundos<\/em><\/p>\n<\/td>\n<\/tr>\n<tr style=\"height: 19.85pt; mso-yfti-irow: 3; mso-yfti-lastrow: yes; mso-height-rule: exactly;\">\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #999999 1pt solid; width: 69.55pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"93\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">Temp.<sub>p<\/sub> =<\/em><\/p>\n<\/td>\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #ffffff; width: 100.45pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-border-left-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"134\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">K<sup>-1<\/sup> (\u045bc<sup>5<\/sup>\/G)<sup> \u00bd <\/sup>=<\/em><\/p>\n<\/td>\n<td style=\"border-right: #999999 1pt solid; padding-right: 5.4pt; border-top: #ffffff; padding-left: 5.4pt; padding-bottom: 0cm; border-left: #ffffff; width: 138.35pt; padding-top: 0cm; border-bottom: #999999 1pt solid; height: 19.85pt; background-color: transparent; mso-border-alt: solid #999999 .75pt; mso-border-top-alt: solid #999999 .75pt; mso-border-left-alt: solid #999999 .75pt; mso-height-rule: exactly;\" width=\"184\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">3,5 \u00d7 10<sup>32\u00a0 \u00a0\u00a0\u00a0\u00a0\u00ba<\/sup>Kelvin<\/em><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Estas formulaciones con la masa, la longitud, el tiempo y la temperatura de Planck incorporan la G (constante de gravitaci\u00f3n), la h (la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>) y la c, la velocidad de la luz.\u00a0 La de la temperatura, incorpora adem\u00e1s, la k de los grados Kelvin.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">La <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> racionalizada (la m\u00e1s utilizada por los f\u00edsicos), se representa por \u045b que es igual a h\/2\u03c0 que vale del orden de 1,054589\u00d710<sup>-34<\/sup> Julios\/segundo.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">En las unidades de Planck, una vez m\u00e1s, vemos un contraste entre la peque\u00f1a, pero no escandalosamente reducida unidad natural de la masa y las unidades naturales fant\u00e1sticamente extremas del tiempo, longitud y temperatura.\u00a0 Estas cantidades ten\u00edan una significaci\u00f3n sobrehumana para Planck. Entraban en La Base de la realidad f\u00edsica:<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">&#8220;Estas cantidades conservar\u00e1n su significado natural mientras la Ley de Gravitaci\u00f3n y la de Propagaci\u00f3n de la luz en el vac\u00edo y los dos principios de la termodin\u00e1mica sigan siendo v\u00e1lidos; por lo tanto, siempre deben encontrarse iguales cuando sean medidas por las inteligencias m\u00e1s diversas con los m\u00e9todos m\u00e1s diversos.&#8221;<\/em><\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Observadores extraterrestres\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\u00bfQui\u00e9n sabe si nos observan?<\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">En sus palabras finales alude a la idea de observadores en otro lugar del Universo que definen y entienden estas cantidades de la misma manera que nosotros.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">De entrada hab\u00eda algo muy sorprendente en las unidades de Planck, como lo hab\u00eda tambi\u00e9n en las de Stoney.\u00a0 Entrelazaban la Gravedad con las constantes que gobierna la electricidad y el magnetismo.<\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">&#8220;La creciente distancia entre la imagen del mundo f\u00edsico y el mundo de los sentidos no significa otra cosa que una aproximaci\u00f3n progresiva al mundo real.&#8221; <\/em><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\">Max Planck<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Constante de estrectura fina\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Constante de estrectura fina\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Constante de estrectura fina\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Constante de estrectura fina\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Podemos ver que Max Planck apelaba a la existencia de constantes universales de la Naturaleza como prueba de una realidad f\u00edsica al margen y completamente diferentes de las mentes humanas.\u00a0 Al respecto dec\u00eda:<\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">&#8220;Estos&#8230;n\u00fameros, las denominadas <strong style=\"mso-bidi-font-weight: normal;\">&#8220;constantes universales&#8221;<\/strong> son en cierto sentido los ladrillos inmutables del edificio de la f\u00edsica te\u00f3rica.\u00a0 Deber\u00edamos preguntar:<\/em><\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\u00bfCu\u00e1l es el significado real de estas constantes?&#8221;<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Una de las paradojas de nuestro estudio del Universo circundante es que a medida que las descripciones de su funcionamiento se hacen m\u00e1s precisas y acertadas, tambi\u00e9n se alejan cada vez m\u00e1s de toda la experiencia humana.<\/p>\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt 54pt; text-align: justify; mso-outline-level: 1;\"><em style=\"mso-bidi-font-style: normal;\">&#8220;Lo que realmente me interesa es si Dios podr\u00eda haber hecho del mundo una cosa diferente; es decir, si la necesidad de simplicidad l\u00f3gica deja la m\u00e1s m\u00ednima libertad&#8221;. <\/em><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\">Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Einstein y la Relatividad\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Einstein y la Relatividad\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\">La masa y la energ\u00eda son dos aspectos de la misma cosa<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\"><img decoding=\"async\" style=\"text-indent: 14.2pt;\" 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alt=\"Resultado de imagen de Ecuaci\u00f3n de campo de la Relatividad general\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: right; mso-outline-level: 1;\" align=\"right\"><img decoding=\"async\" style=\"text-indent: 14.2pt;\" 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\" alt=\"Resultado de imagen de Einstein y el Efecto fotoel\u00e9ctrico\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Einstein y el Efecto fotoel\u00e9ctrico\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> hizo m\u00e1s que cualquier otro cient\u00edfico por crear la imagen moderna de las leyes de la Naturaleza.\u00a0 Desempe\u00f1\u00f3 un papel principal en la creaci\u00f3n de la perspectiva correcta sobre el car\u00e1cter at\u00f3mico y cu\u00e1ntico del mundo material a peque\u00f1a escala, demostr\u00f3 que la velocidad de la luz introduc\u00eda una <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> en la visi\u00f3n del espacio de cada observador, y encontr\u00f3 por s\u00ed solo la teor\u00eda de la gravedad que sustituy\u00f3 la imagen cl\u00e1sica creada por Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> m\u00e1s de dos siglos antes que \u00e9l.\u00a0 Su famosa f\u00f3rmula de E = mc<sup>2<\/sup>, es una f\u00f3rmula milagrosa, es lo que los f\u00edsicos definen como la aut\u00e9ntica belleza.\u00a0\u00a0 Decir mucho con pocos signos y, desde luego, nunca ning\u00fan f\u00edsico dijo tanto con tan poco.\u00a0 En esa reducida expresi\u00f3n de e = mc<sup>2<\/sup>, est\u00e1 contenido uno de los mensajes de mayor calado del Universo: masa y energ\u00eda, son la misma cosa.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de La luz en el vac\u00edo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRqrVcOiER5wzlJFdb2jYCnnZEF6DCAq4b7AA&amp;usqp=CAU\" alt=\"Resultado de imagen de La luz en el vac\u00edo\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> siempre estuvo fascinado por el hecho de que algunas cosas deben parecer (aparecer, permanecer, ser&#8230;) siempre iguales, independientemente de c\u00f3mo se mueva el que las ve, como la luz en el vac\u00edo, c.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\u00c9l nos dijo el l\u00edmite con que podr\u00edamos recibir informaci\u00f3n en el Universo, la velocidad de c.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\u00c9l revel\u00f3 todo el alcance de lo que Stoney y Planck simplemente hab\u00edan supuesto: que la velocidad de la luz era una constante sobrehumana fundamental de la naturaleza.\u00a0 Tambi\u00e9n sab\u00eda el maestro que, en el proceso de nuevas teor\u00edas, la b\u00fasqueda de la\u00a0 teor\u00eda final que incluyera a otras fuerzas de la naturaleza distintas de la gravedad, dar\u00eda lugar a teor\u00edas nuevas y cada vez mejores que ir\u00edan sustituyendo a las antiguas teor\u00edas.\u00a0 De hecho, \u00e9l mismo la busc\u00f3 durante los 30 \u00faltimos a\u00f1os de su vida pero, desgraciadamente, sin \u00e9xito.\u00a0\u00a0 Ahora se ha llegado a la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> que s\u00f3lo funciona en 10 y 26 dimensiones y es la teor\u00eda m\u00e1s prometedora para ser la candidata a esa teor\u00eda final de la que hablan los f\u00edsicos.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Las constantes de la Naturaleza\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRHC6xetE5VvnOS3jGpWaoyq-KeDNC6pR1Aog&amp;usqp=CAU\" alt=\"Resultado de imagen de Las constantes de la Naturaleza\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS7P4OSSU0DcollnGYzX7l8DoAMNWiVgNpC5w&amp;usqp=CAU\" alt=\"Resultado de imagen de Las constantes de la Naturaleza\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQy7l19BYNDh0q8lCsfT4doKraqSRilxF0B3g&amp;usqp=CAU\" alt=\"Resultado de imagen de Las constantes de la Naturaleza\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRe4UZIOBLhVjgoUEwbzJvnOFBw_FSSZ-y7kw&amp;usqp=CAU\" alt=\"Resultado de imagen de Las constantes de la Naturaleza\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">El f\u00edsico espera que las constantes de la naturaleza respondan en t\u00e9rminos de n\u00fameros puros que pueda ser calculado con tanta precisi\u00f3n como uno quiera.\u00a0 En ese sentido se lo expreso <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> a su amiga Ilse Rosenthal-Schneider, interesada en la ciencia y muy amiga de Planck y <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en la juventud.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Lo que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> explic\u00f3 a su amiga por cartas es que existen algunas constantes aparentes que son debidas a nuestro h\u00e1bito de medir las cosas en unidades particulares.\u00a0 La constante de Boltzmann es de este tipo.\u00a0 Es s\u00f3lo un factor de conversi\u00f3n entre unidades de energ\u00eda y temperatura, parecido a los factores de conversi\u00f3n entre las escalas de temperatura Fahrenheit y cent\u00edgrada.\u00a0 Las verdaderas constantes tienen que ser n\u00fameros puros y no cantidades con &#8220;dimensiones&#8221;,\u00a0 como una velocidad, una masa o una longitud.\u00a0 Las cantidades con dimensiones siempre cambian sus valores num\u00e9ricos si cambiamos las unidades en las que se expresan.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Unidades de Stoney\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Unidades de Planck<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Unidades de stoney\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Unidades de Planck\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">La interpretaci\u00f3n de las unidades naturales de Stoney y Planck no era en absoluto obvia para los f\u00edsicos.\u00a0\u00a0 Aparte de ocasionarles algunos quebraderos de cabeza al tener que pensar en tan reducidas unidades y, s\u00f3lo a finales de la d\u00e9cada de 1.960 el estudio renovado de la cosmolog\u00eda llev\u00f3 a una plena comprensi\u00f3n de \u00e9stos patrones extra\u00f1os.\u00a0 Uno de los curiosos problemas de la F\u00edsica es que tiene dos teor\u00edas hermosamente efectivas (la mec\u00e1nica cu\u00e1ntica y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general)\u00a0 pero gobiernan diferentes dominios de la naturaleza.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El micromundo de la mec\u00e1nica cu\u00e1ntica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El micromundo de la mec\u00e1nica cu\u00e1ntica\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRzPip7vEYseA-RiD9wu0su1ScPAjHyRn1-Hw&amp;usqp=CAU\" alt=\"Resultado de imagen de El micromundo de la mec\u00e1nica cu\u00e1ntica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS_2W8IIIiPuYOmCOcW2MBGqJqbNnB64U6_Rw&amp;usqp=CAU\" alt=\"Resultado de imagen de El micromundo de la mec\u00e1nica cu\u00e1ntica\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de Onda part\u00edcula\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Onda part\u00edcula\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">La Mec\u00e1nica cu\u00e1ntica domina en el micro.mundo de los \u00e1tomos y de las part\u00edculas &#8220;elementales&#8221;.\u00a0 Nos ense\u00f1a que en la naturaleza cualquier masa, por s\u00f3lida o puntual que pueda parecer, tiene un aspecto ondulatorio.\u00a0 Esta onda no es como una onda de agua.\u00a0 Se parece m\u00e1s a una ola delictiva o una ola de histeria: es una onda de informaci\u00f3n.\u00a0 Nos indica la probabilidad de detectar una part\u00edcula.\u00a0 La longitud de onda de una part\u00edcula, la longitud cu\u00e1ntica, se hace menor cuanto mayor es la masa de esa part\u00edcula.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de viajando a la velocidad de la luz\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSvTbCJ0Yffgt4TYDJf5LOgm50bT3C70lUWbQ&amp;usqp=CAU\" alt=\"Resultado de imagen de Cerca de un agujero negro\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Por el contrario, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general era siempre necesaria cuando se trataba con situaciones donde algo viaja a la velocidad de la luz, o est\u00e1 muy cerca o donde la gravedad es muy intensa.\u00a0 Se utiliza para describir la expansi\u00f3n del Universo o el comportamiento en situaciones extremas,\u00a0 como la formaci\u00f3n de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.\u00a0 Sin embargo, la gravedad es muy d\u00e9bil comparada con las fuerzas que unen \u00e1tomos y mol\u00e9culas y demasiado d\u00e9bil para tener cualquier efecto sobre la estructura del \u00e1tomo o de part\u00edculas subat\u00f3micas, se trata con masas tan insignificantes que, la incidencia gravitatoria es despreciable.\u00a0 Todo lo contrario que ocurre en presencia de masas considerables como planetas, estrellas y Galaxias, donde la presencia de la Gravitaci\u00f3n curva el espacio y distorsiona el tiempo.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRuMm2BpfoTF_Cp8UEoy59SM5h2nTm36wX2oQ&amp;usqp=CAU\" alt=\"Resultado de imagen de La Gravedead cu\u00e7antica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQHa2brI7cNM3VH0RgZyuALl4fo_7cEdedo2A&amp;usqp=CAU\" alt=\"Resultado de imagen de La Gravedead cu\u00e7antica\" \/><img decoding=\"async\" style=\"text-indent: 14.2pt;\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSWKI4ykB0aH7yZieW2mbYGlaRIgyH-x9JjLw&amp;usqp=CAU\" alt=\"Resultado de imagen de La Gravedead cu\u00e7antica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La gravedad cu\u00e7antica subyace en la Teor\u00eda de cuerdas\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Seg\u00fan parece, la Gravedad Cu\u00e1ntica es una teor\u00eda que subyace (de manera natural) en la Teor\u00eda de Cuerdas de 11 dimensiones. All\u00ed, al contrario que ocurre con el Modelo Est\u00e1ndar, la Gravedad aparece c\u00f3modamente instalada sin que surjan los dichosos infinitos.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Como resultado de \u00e9stas propiedades antag\u00f3nicas, la teor\u00eda cu\u00e1ntica y la teor\u00eda relativista gobiernan reinos diferentes, muy dispares, en el Universo de lo muy peque\u00f1o o en el Universo de lo muy grande.\u00a0 Nadie ha encontrado la manera de unir, sin fisuras, estas dos teor\u00edas en una sola y nueva de <strong style=\"mso-bidi-font-weight: normal;\">Gravedad-Cu\u00e1ntica.<\/strong><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\u00bfCu\u00e1les son los l\u00edmites de la teor\u00eda cu\u00e1ntica y de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>? Afortunadamente, hay una respuesta simple y las unidades de Planck nos dicen cuales son.<\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Longitud de onda de toda la masa del Universo\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Longitud de onda del Universo\" \/><img decoding=\"async\" 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RcWGCdxjkDclTnoc7ijZJPOhlcZyd8dK62OhjdGdms2izCg+tc4Zvug+fwqScNaAEqBqJwjNyUbZfHVueBWikulZCzbFBq2HNRzX\/PnWH4rxB3bWzkZOygZAA6U1TS5AlCUk0U3GA37sznOdUmAqn7yrzPjvtS3i3CHyJZ51OobHqAOQAGwA8BQF5IxJ7zcz1NXySCS3VT66E7+INE8n4JFji3K+\/QXE8Sxd1S+OrbD4VS127bE7Dko2Ue6q49oahEazO3wHphjZMS1Obgd2lnC48nNNboZGAKLAqiNzu2Z9l3JryGEufADmTyo4hF9bvHwH6n5UHcSluWw6AcqJwfSFborlnXFunjmgJowOVXSOFpZd3VcoxxiM2b5PVFU7UGz4qLyHNDMaVLJZGxjFc708s7gAVnbeLkTVr3fQUG3i2U4tQ4M0EtyDSyabehBcnFUvNU7Vsryaq0fQZwSNqQ3dwQcMMitLGo60t4vw\/IyK9SfXAjkz5WNuR0nzqbWrkbbny60vuUIOKjDcuh7pIpG6PUkKtp8FjZzuCDV9u+DRkHEI5e7KuD94V7c8LK95DqWlSxfujyU45\/Y1t5Ay4NBzR4JqPD3I2pheQd3NdNb42W43TF6GrUahgatU1LRXGQd9I7uKrBqpalmtSD3WXK1Xwjp8KFU1YjmjjGwXKgqNCTjBPkBv8KYw8Pl5lGHtGPzq2zv4hCFUMsme9ICOXgPDpUre31uqqSzE7Dr+PTb86phBE2TNJJvo+icNtBHbRO695Y1AU9G55NLLuZiSW3zzNaJpRJBlcMAN9O+COePHBrOXLUr2edpnuk2wF5BQcuOlXTkeFUtGa5nrwSXJZDHqDqeRjcH+k1iLpIhse0OPJR862N7e9hGfvSAqo\/h+036e+s7NcI4zJCD5qdJpuGPFkeeTcnRn5RB1EvtDL8qqu7NAqtGSQ2eYwQRzBptILTqk3s1Cioltuz3jlwDkZYbkjpVMYr2edkfszl4cKFqFquaczSWjnBjl\/rFMeF8Ot2OVWQfzHagyY9zsLDk2HvCLTbPxNWXjbYGw\/P204mtQq7bAfD4\/Okt5miivQzfvdimZRSu7uccqYXQNK2sWY0bv0T5HyLZ5iaGdTT08HYbnFQNiKneNt2C7XYjEJryO36mnT2wFUNb5rVhFyFlzPtgUKuc06ayTrUUtY80vJBnRhyBlNqpIp2QnIUO1sKnaoqni3dM2SziiosNtQhtcjauS3K9a9akJbfZZe8ERhkqT7KyPE+GlcldWB0IGR8Odb2zvdPrbijXktXGHAFJliTZrzNqqPkig004bxAptzXwraXHo\/YtylC+8VQPRC2PK5HxWlrG4u0zo5EgS2EbjIOKIvuzwFVjnrttTG29EoE3+k\/gKJfhVoNjc\/8ADRKCuyuOs8dpjZrU9N\/Yf051UqEcwa2B4FbP6l0vvGK9b0Vmx9TIrDybc++lywxu0HDVJcMyqxsfst8DUtOOdPZOCXyc0lPmCx\/KrbaxuD3Xhd8\/eRifjjNB8KKI6hP2jPBqmqE1qIfRSVjvA8Y6szKq\/F8UR9HsrXd2+kSD\/VofqwfBn5H3UUcaFz1a9CnhHBpJd1AVBu0jHSijxLfpTCfikMCmO3y+dnlYYL+QHMJ5detU8S4o86gyMIogcJGowuf4V6nzNJJb9F9Rcn7zb49g5Zp1fYi5Tfl\/RsuAekDQDVIdnI7vLPmB0rTyRRXHejYKx5jofaOlfHjeFjknJrS2fEGj7MqSHYjO\/JQcnPwpThufAU4qK3R4ZqLzhrITqZMDmdQqAuIhHqUlyBjb39Tj8KTWXpk3+sQN5jb4in\/D+NwOOWM7bjqeVZ8Lj2hc9VlqmYjiReVy5ycnHsxsBTDhXDXdSCpx5itQL+AkgYBHMY\/GojjMQBwaNt1SQMdS1K0jNn0fOrZPj8q9u\/R+SXGogAcgBT5+JqeVeQ34J5UStcip6iclTENv6HqpyxzRzokQwAKcTXJxyrNcSJY0Sbl2JRCe854pRNxIddvMfqORohn0htQznGPLFZa\/fJOKxya9F3xRUbsPnuhzwHX7y5BH8y9PhUhexBMjOrzrNCVlbKkgjqDVk\/EVcYdSD99dj715H8KCWRy4XAGPJHHbZK+4szHA5UAbtvGvTak7qQ48ufvU71FbduoNIlKSFeWR2Ra5bxqs3TeNSKV6LfNB8jXsz4nIqN21d9JqE0WKoNb8jYmUdrDorlc704jeLHM1lwpqfbkdaXLkowan4+0fQIuK7Utu+NtnAoMzYGKpEoq2GVsLMklSDYL6Rzzq+ZmHrNnyFQsp18Ka2lsH3x86amzIQi4gdhGzHlt55p0J1jHIZ9lUXcqxDzpJNdFtzTXNVyTuPIzu+Lk9cUNBfZ3JzvypHPOTVKuamnm9Idi8XbRp7zifabDAxyAxQ8d8ycmIPkSKWQnAyapkmzWfI4ofKW920aW29KbobLPIP9o0zl9L7oDeeTP8xrHWAy3sqy5lJfA9goVK1bRy2\/Rp34xKUMjyMxJwuST7Tg+VAQ3ylgHXIJHI450JxaXTojH2F3\/mPOgbaXLr5EH4b\/pROe10amjRcT4zG2AkYXSNNEfs+4dFdXohnTWnZSNp1MveUrg5Qg9T1rHmetp+x988TX\/0JvzjpEpdhZclwr8H08fs94cNxbn\/AH0\/\/cobhvBuE3MknYaZXi7sgWeYlOa4Ya9uRHurZGst6EfvOIf3+X\/kjpak17PM3y+xZfcJ4JBKsMxjjlbGEa4mB72y57\/dz50xHBuGCcW4CibTrEXbS6tIPrAa9xtSv0XiWe14qZQHMl5epICOaxqsaKfIIqn3560guIppk4NMmprmHhslzHljmR41s8oxPPtELqc\/f5jnXb5fZm5mztrThc0kqxsjPF++AmkzHjI7\/e7vqn4UPwuDg9y7LbvFKygsQs8hOkYBYDVuNxuMjcVluK8RS4tuJyxviK5ueGKW5fUzwWSuD4HS5B8K3d9fwx39tD9HkMzQyiKRRH2aRAp2ynLggDTEfVPMYzvXfJL7Z1sUrc8FClxNDpDiMt20mA5DEL63PCNt5Gpw8V4MVZluINKKGY9s+FUsqBj3uWplGfMVZ6H2qNFcMygtHxHiTxkjdGM8yll8DhmHvNZuK0T\/APme10jtBw14w+O8EbvMufAlVPuFdvl9mWay6u+GKsTSSxqs\/wC5JkcCTl6m+\/MfGgZZ+C9oYmmhEiuY2U3DqQ4Okqe\/scgjFGelfqcP\/v1r\/wAr0Fwi0jmueMxyqHRpYlZSMgg2cYrt0vs6xpdeiVgFLSRYVQWYmWbYAZJPf8Kz9hwfgFy4jiaGRznSq3U2psAk6R2m+wJ26CtD+zuZn4ZZM+Sxt48kkknCgBiTzJGD76wwTHo9DKqgyxTwvE2O8r\/T0XunmMhmHsJrt8vs3cxhf8C9HIpHjlMSOnrobm4DLtnvDtNtjTSL9mnCHUOttqVgGBE9xgg7gg9p4VHt5hxW8EUCzarWzDgyiMAarnbcHVnJo70\/HY8HuliXQEtmVVU40Lp04B8AM1ls6xFwj0W9HriRo7cRSOoLFUurgnAOCw+s7wBI3G248aMXgXBJIHlHZtDESskn0iYiMjGQ515B3HPxon0ut0im4UYwEMd4sSAAbRvC6Oo8tP5Vk7UG2F\/KM9lfXHFLeTfZblJZ\/ozDOy6xrj8yE55GOs2M5R6dDKTgvo2oRmMIEilkJuZ+8oYqSPrNxlWHupvZegHB5kEkMKyI3J0uJ2U+wiTFexbzcGz\/AGM\/\/wAZKBHEUsf9NNHjRE0UiINgLieFV0rgbFnEY5czWG\/JP7YTZfs94LOpeKBZFDMhZbi4I1IcMMiTmCCKv\/8ACvhH\/lP\/AH7n\/uUB+zieKG4ms4pNaGC3nVtJXVKqdjcnDAcykb4HV2Od6+hCuBbb7PyHx6BY7m4jQYSO4nRBknCpKyqMnc4AG53pbinPpPGTeXf96uf+u9KtFcG0xvKhJq2GIdasni61GFCaqjJFMscr5DbZB0ps1z2aZoW0hxvQnFXJIUVTu2xMcGiiScytknaqLiToKlcyBFwOdAxvmpss64Ohy+SeKut4M71GJM7UyMelcDnSIv2yr474QuuZOlD00a1DChJYMUO\/czZ4HFWX2BwGPlUoW0DtT6x2jH5ufIdPOrraALHl9gd8dT1\/yaVS3BkkHtAA6ADkB8KrrakSOVBl82XAz0FGWqxqjFvWIwPfzpJf3H1hx4\/lXkl7kCp8je4ow5oRttF1wwztW0\/Yy2eKj+7zfnHXz1Zc5NGcFDGZApILMBkEg45nceyujFvgmyZN1n60NZCT0LkKXMa30qrdPI8mIogQZBghGxkDAAr5JE0rtNLqfQNh3mwBnA6+VK\/pshbGt\/62+dN\/x\/yJeFpWz7tfeiDM8\/ZXUkMN02u4iVUJZtKo5ikO8RZVUHny2wd6LHo2FubedJCiW0LQRwBE0CNggI1Yz\/q48eGnzr4RdcRZE9ds\/wAx+dAcM4hI0n7x+RPrt86yen2urOWO\/Z98tvQa2WO9h7xivZGkdNhoLKAdBA8QSPCrOH+jUq3EdxPdvO0MckUWY0TCy6NRkK+u31a74A57V8Y4hxV3CyIWDJjtFDHvgjGRv7KT3RmDHTJLpO6nW\/I++slhpXZvwSuj9C8F9H3t450FwzGaSWUMY0HZyTMzOygDvDU2cHwqHC\/RVIrD6BJI00XZtFlgqt2bDAXujGRnY1+drbi80bgiRzjmC7EEdQd6b3MrMomid9B9Zdbdxuo58q2Gn3exbjTPtdt6Ky64DcXkk8dsweKPs0TLKhRGmZd5CAcjGnffyqmb0KZpLpjezql2+qaNFiXKhBGED6SQNACkjB25g18Ma+f+0f8Arb51evHJFUlXbUP4jWy07XsKEE+3R+kILMRxLFCBGqIEjwNkCrhcA7HG21ZjhfoGsaQxSXU80MDiRISIlRnDFlMmlNTaWOoDIGQM5r8+ycUkJz2km5++3zrTw8X+pVWLagMatRyfac70r4\/yNxadZG\/Lo+0T+jMpuZ7iO8kjadI42URRMFSPXoCkjOcyPv5+VME4IhtBaSlpY+xELlzlpF06SWP3jzz41+eLriTE7SP\/AFt86jFxJjsXf+tvnTlpb9iZQp0feOG+irLJC891JcC2DC2VkRdGpDHrkZR9a4QkZ2G5OM4xUPQpGtbq0mmaVLl5ZMlEUxySu0jMmB0c5GfDFfB5S+dpZP8AeP8AOoBpf7WT+t\/nQvTtezlCz7\/feiru1s0d3JF9FjKJpjiOdSBGY6lO5AHsxVE\/oMpiESXEwzcLdTSOEke4lUqVMupcYBVcKAANI2r4SZpf7R\/62+dVmeX+0k\/rb50PwsL4vyfoviPAGlu7e6E7IYFddARCJFkKmRWJGcHQvLlvjnTwV+VlklP+sk\/rf51Z2c39pJ\/vH+dKkqHR0kpdAvpAp+mXf96uf+vJS5hTN7U8z7ST49TQUqjNBY2WJwVMfGLNEWtpvXV1UY+y\/amNltdqEurPGWPuryupjk7GvFHb0ZPiOdRzQ8ddXUm7PImts6Q1sBgajRAyd66uocnCSR6Gm5CrZT4fKhJ5d9hv48\/hXldQwdFGdeIVFGD+8Y40vnx9U4pBbp9aMchvXV1U35o8vNFKH8i+4fLH2moIc11dSvZEy7SB1p36LRd9pDyRGPvOwryuqjCrkcO34gUiKg7HnSqF9yxrq6qMcVubH6jI5JJ+hVxO91GveCSfWe0EV1dUmSTcxGJ+SHDcQVFI+1tvVr8V7SM+KY96n\/GurqGCtl2TUTTpGbmkyxptwa90HfdW2YeIrq6n4Ozz5O2X8StdO67qeR8PI0qifDEeO1dXU7Lw0YCudLb9DV8l8W26V1dUUv1Bxm0qRZHJVhNeV1O3MKKD1OV86DaQiurqCTdD2kuDluTUvpxrq6l72Cwyx4iAdxT5LmNl6Zr2upc5Nnp6LI6oWXuMHFZe6l7xrq6lRE\/+hJqqP\/\/Z\" alt=\"Resultado de imagen de Longitud de onda del Universo\" \/><\/p>\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">\n<p style=\"margin: 0cm 0cm 7pt; text-indent: 14.2pt; text-align: justify; mso-outline-level: 1;\">Supongamos que tomamos toda la masa del Universo visible y determinamos su longitud de onda cu\u00e1ntica.\u00a0 Podemos preguntarnos en qu\u00e9 momento \u00e9sta longitud de onda cu\u00e1ntica del Universo visible superar\u00e1 su tama\u00f1o.\u00a0 La respuesta es: cuando el Universo sea m\u00e1s peque\u00f1o en tama\u00f1o que la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, es decir, 10<sup>-33<\/sup> cent\u00edmetros, m\u00e1s joven que el <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a>,\u00a0 10<sup>-43<\/sup> segundos y supere la temperatura de Planck de 10<sup>32<\/sup> grados.\u00a0 Las unidades de Planck marcan la frontera de aplicaci\u00f3n de nuestras teor\u00edas actuales.\u00a0 Para comprender en que se parece el mundo a una escala menor que la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> tenemos que comprender plenamente c\u00f3mo se entrelaza la incertidumbre cu\u00e1ntica con la gravedad.\u00a0 Para entender lo que podr\u00eda haber sucedido cerca del suceso que estamos tentados a llamar el principio del Universo, o el comienzo del tiempo, tenemos que penetrar la barrera de Planck.\u00a0 Las constantes de la Naturaleza marcan las fronteras de nuestro conocimiento existente y nos dejan al descubierto los l\u00edmites de nuestras teor\u00edas.<\/p>\n<p style=\"text-align: justify;\">Seguiremos hablando del Universo<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div 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El\u00a0Universo\u00a0es todo lo que podemos tocar, sentir, percibir, medir o detectar. Abarca los cosas vivas, los planetas, las estrellas, las galaxias, las nubes de polvo, la luz e incluso el tiempo. Antes [&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":[14],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1056"}],"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=1056"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1056\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=1056"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=1056"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=1056"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}