{"id":28278,"date":"2022-07-06T05:31:18","date_gmt":"2022-07-06T04:31:18","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28278"},"modified":"2022-07-06T05:31:18","modified_gmt":"2022-07-06T04:31:18","slug":"todo-lo-grande-esta-hecho-de-pequenas-cosas","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/07\/06\/todo-lo-grande-esta-hecho-de-pequenas-cosas\/","title":{"rendered":"Todo lo grande est\u00e1 hecho de &#8220;peque\u00f1as&#8221; cosas"},"content":{"rendered":"<blockquote>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"PROTON - CETIS 21 Qu\u00edmica 1\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Un paseo por el Cosmos: El prot\u00f3n (p)\" \/><\/div>\n<\/blockquote>\n<ul>\n<li style=\"text-align: justify;\">Prot\u00f3n que una part\u00edcula elemental estable que tiene una carga positiva igual en magnitud a la del electr\u00f3n\u00a0 y posee una masa de 1,672614&#215;10<sup>-27<\/sup>\u00a0kg, que es 1836,12 veces la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. \u00a0El <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> aparece en los n\u00facleos at\u00f3micos, por eso es un <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucle\u00f3n<\/a> que est\u00e1 formado por part\u00edculas m\u00e1s simples, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>.<\/li>\n<\/ul>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Neutr\u00f3n | Qu\u00edmica | Fandom\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQiWVotbXlMvcJjWUNYU9yjS0hFXtdagN0iRA&amp;usqp=CAU\" alt=\"Un paseo por el Cosmos: El neutr\u00f3n (n)\" \/><\/div>\n<blockquote>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Part\u00edcula hecha de tres Quarks y es uno de los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> del \u00e1tono, como el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/div>\n<\/blockquote>\n<ul>\n<li style=\"text-align: justify;\">Neutr\u00f3n que es un <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadr\u00f3n<\/a> como el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> pero con carga neutra y tambi\u00e9n permanece en el n\u00facleo, pero que se desintegra en un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un antineutrino con una vida media de 12 minutos fuera del n\u00facleo.\u00a0 Su masa es ligeramente mayor que la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (s\u00edmbolo m<sub>n<\/sub>), siendo de 1,6749286(10)x10<sup>-27<\/sup>\u00a0kg.\u00a0 Los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> aparecen en todos los n\u00facleos at\u00f3micos excepto en el del hidr\u00f3geno normal que est\u00e1 formado por un solo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.\u00a0 Su existencia fue descubierta y anunciada por primera vez en 1.932 por James Chadwick (1891-1974).<\/li>\n<\/ul>\n<blockquote>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcThLhUIXtEthoOQqPEP4jiftay4Hw9fFlVDXcjKrmPSs1iydns8EKaH6Nygz7GqTaO1eAg&amp;usqp=CAU\" alt=\"Neutrinos: La 'part\u00edcula fantasma' detectada en la Ant\u00e1rtida proviene de un  objeto invisible - El Independiente\" \/><\/div>\n<div style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> se comportan como part\u00edculas fantasmas<\/div>\n<\/blockquote>\n<ul>\n<li style=\"text-align: justify;\">Neutrino, que es un <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a> que existe en tres formas exactas pero con distintas masas.\u00a0 Tenemos el v<sub>e<\/sub>\u00a0(neutrino electr\u00f3nico) que acompa\u00f1a al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, v<sub>u<\/sub>\u00a0(neutrino m\u00fa\u00f3nico) que acompa\u00f1a al <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a>, y, v<sub>T<\/sub>\u00a0(neutrino <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a>) que acompa\u00f1a a la part\u00edcula <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a>, la m\u00e1s pesada de las tres.\u00a0 Cada forma de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> tiene su propia antipart\u00edcula.<\/li>\n<li style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> fue postulado en 1.931 para explicar la &#8220;energ\u00eda perdida&#8221; en la <a href=\"#\" onclick=\"referencia('desintegracion beta',event); return false;\">desintegraci\u00f3n beta<\/a>, fue identificado de forma tentativa en 1.953 y, definitivamente, en 1.956.\u00a0 Los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> no tienen carga y se piensa que tienen masa en reposo nula y viajan a la velocidad de la luz, como el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>.\u00a0 Hay teor\u00edas de gran unificaci\u00f3n que predicen <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> con masa no nula, pero no hay evidencia concluyente.<\/li>\n<\/ul>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"PART\u00cdCULAS ELEMENTALES Quarks, leptones y la antimateria. - ppt descargar\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Part\u00edculas elementales Grupo 1J: El modelo est\u00e1ndar\" \/><\/div>\n<ul>\n<li style=\"text-align: justify;\">Electr\u00f3n, que es una part\u00edcula elemental clasificada como <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a>, con una carga de 9, 109 3897 (54)x10<sup>-31\u00a0<\/sup>Kg y una carga negativa de 1, 602 177 33 (49)x10<sup>-19<\/sup>\u00a0culombios.\u00a0 Los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> est\u00e1n presentes en todos los \u00e1tomos en agrupamientos llamados capas alrededor est\u00e1n presentes en todos los \u00e1tomos en agrupamientos llamados capas alrededor del n\u00facleo; cuando son arrancados del \u00e1tomo se llaman <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> libres.\u00a0 Su antipart\u00edcula es el positr\u00f3n, predicha por Paul Dirac.<br \/>\nEl <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> fue descubierto en 1.897 por el f\u00edsico brit\u00e1nico Joseph John Thomson (1.856-1940).\u00a0 El problema de la estructura (si la hay) del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> no est\u00e1 resuelto.\u00a0 Si el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> se considera como una carga puntual, su auto-energ\u00eda es infinita y surgen dificultades en la ecuaci\u00f3n conocida como de Lorente-Dirac.<\/li>\n<li style=\"text-align: justify;\">Es posible dar al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> un tama\u00f1o no nulo con un radio p<sub>\u00b0<\/sub><sub>o\u00a0<\/sub>=e<sup>2<\/sup>\/(mc<sup>2<\/sup>)=2,82&#215;10<sup>-13<\/sup>\u00a0cm., donde e y m son la carga y la masa, respectivamente, del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y c es la velocidad de la luz.\u00a0 Este modelo tambi\u00e9n tiene problemas, como la necesidad de postular las tensiones de Poincar\u00e9.<br \/>\nAhora se cree que los problemas asociados con el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> deben ser analizados utilizando electrodin\u00e1mica cu\u00e1ntica en vez de electrodin\u00e1mica cl\u00e1sica.<\/li>\n<\/ul>\n<blockquote>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh6.ggpht.com\/-K2wJzQHBME0\/UDJQDRfuCpI\/AAAAAAAAINI\/NmtL91PvEkI\/quarks%25255B5%25255D.gif?imgmax=800\" alt=\"Clasificaci\u00f3n de part\u00edculas subat\u00f3micas - Quimica | Quimica Inorganica\" \/><\/div>\n<\/blockquote>\n<ul>\n<li style=\"text-align: justify;\">Pi\u00f3n, que es una part\u00edcula elemental clasificada como\u00a0<strong>mes\u00f3n<\/strong>\u00a0de la familia de los Hadrones al igual que el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el neutron que siendo <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> est\u00e1n clasificados como\u00a0<strong>bariones<\/strong>.<br \/>\nEl <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> existe entre formas diferentes: neutro, con carga positiva y, con carga negativa.<br \/>\nLos <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> cargados se desintegran en <a href=\"#\" onclick=\"referencia('muon',event); return false;\">muones<\/a> y <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> (<a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>); el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> neutro se desintegra en dos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> de <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>.<br \/>\nLos <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> como los <a href=\"#\" onclick=\"referencia('kaon',event); return false;\">kaones<\/a> y otros <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a>, como hemos dicho son una subclase de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>; est\u00e1n constituidos por pares quark-antiquark y se cree que participan en las fuerzas que mantienen a los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> juntos en el n\u00facleo.\u00a0 Al principio se pens\u00f3 que el <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> era un <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mes\u00f3n<\/a>, pero ahora se incluye entre los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> como la variedad intermedia entre el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y la part\u00edcula <a href=\"#\" onclick=\"referencia('particula tau',event); return false;\">tau<\/a>.<\/li>\n<\/ul>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYVFRgVFhUVGBgaGhwYGhgYGRoYHB8cGRgaGhkaHhgcIS4lHB4rIRgaJzgmKy8xNTU1GiQ7QDszPy40NjEBDAwMEA8QHhISHjQrJSsxNTY0NDQ0NDQ0NDQ1NDY0NDE0NDQ0MTQ0NDQ0NDQ\/NzE0NDQ0MTg3MTExNDUzOjY\/P\/\/AABEIAMIBAwMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAAAgMEBQEGB\/\/EADkQAAIBBAAEBAQDCAICAwEAAAECEQADEiEEBTFBEyJRYTJxgZFCUtEUFSOSobHB8AbhcrIWM2Jj\/8QAGQEBAAMBAQAAAAAAAAAAAAAAAAECAwQF\/8QAJBEBAQACAQMEAgMAAAAAAAAAAAECEQMSITEEIkFRFGETYnH\/2gAMAwEAAhEDEQA\/APMtbn51CVirQFDLPWgqRRFSPbj9aWKBYoimiiKBYoimigLOgKBYoimiigWKIp8e8a9a5FAsURTRRFAsURTRRFAsVH4yfnX+YVKw0flXjx76+Qoi3T1fjJ+Zf5hXRcX8y\/cV5OmRajavU9T4q\/mX7ijxV\/Mv3FeVinUdRH1qNnU9P4q\/mX7ijxV\/Mv3FebC0wt\/ap2r\/ACPReKv5l+4rviL+ZfuKw1t+1SIgptS8+vhseIv5l+4o8VfzL9xVJeXnFWYeVpiInX9q7e5b8BBXzAxsdp0fQ1bVJ6iLnir+ZfuK54q\/mX7isa5w8CDog9I\/zVUpVb2Wx5ZXo\/FX8y\/cV1XU6DA\/Ig15xhoCBrvuT8\/+oq1yn\/7APY02vMt1uRRTRRUrrQpk67oFFEy6u03ElT0\/wfnsfSmvD+GqlshIYgMCyjGAqqf61Xq\/a5Pda34mDQSioI25csBj\/L9Z1U7bXnttuvKrgjeH5kxAIIYificiVkeo7xulZLfij4cIEwdZY9JnQy96ZOWu4yRGIxzkDWOTLkT2GSMJ9RXDyi\/lj4T5Yloj8IIVjPQAEgH0ncVBeadu08w7i32CAl0GzkACPMwxbpPvqa42C3bZUqBKliCIBDme5A0B3rjcnvBQ2DbuNax\/HmkZAr1Hxf0NQNwbh\/DwbMxCxJMjIEeojc9I30qS8\/8AWeVq3btkIIBJZJ3uS8MCJkiPautgoZQLeRRh1JWQ4xEk\/Fj\/AGFV\/wB3XhkcHGBAJ6QWgrB76IMjsQehmpeJ5NeRnVkJ8MkOV2PLskHuANn0GzFNr\/kTXbGbORalQSmIby+Y\/CUJbLflOUelctm2QJxUN4ZZQTEzcy1P\/j8p96qpwbshcIxRZlgNCIn7SJ9JE9amucovrllacYjJgRsASSY66Ck+wE9KbR+R330w9tEhs\/CB2IU9PJIIJb19AaoXQJEY\/CvwknsJme\/qKm4ThsywmMUd\/XVtGuEfXGPrUv7qvSF8N5ILDXYEAyeggsoIPQsB3FQzz5JlNa0pRRFEURRkVxo\/KvHjp717Jxo\/KvHAVFUycUV0V0L8qdUqqloCz2roWpESpk4YnUGpjO5yIFX2qZEmrNvhTPwkx11Vi0kdP6\/1qdMcuSILKlewpsB2E1b4hQdgb7gdKrgxTXwz6tns3WX9Ks+MDClY7mJM1BbWT0qwLY11H9ftV8bVLdE4pAxkqAIMYjv+tZt23oQN969Bw1oGUPRho6\/z06Vn8RwhXca9aZY77rY5sd0qxytf4n0NdZBupeXr5x8jVHTx5e6NaK5XYoqXYtCiugURQcrXs86wxYWxmDYLMXMN+zAKgCx5ZUAHZ9RFZMVtpyRWVcTcLlbDkYqFIvAeVGJGxvZgabpjsKl7mKm34SW8UwVBLlzC3XuyTAkkuRqOlS8dzgXEZBaVFKOgAK+UO9p4AVFEDwgAPQ7JIky8Xyu3bVnZ3KxaKBcST4q3G23SB4R2BuRqrPE8ptzeC5Klu7eBEBnxsKPKrHt5z9BJmBQZzc6IfM2xPiXHHm1F60lp0Ix64oIPYzpqqpzUi8LsMYQpi7KxwZGtkZBABpzHlgeh73m5SChcF8fDuXIZYIwuG2FbsDGJPuan4\/kSZX3BZAt1yqgKwwHFCz5UU5QuR9PggDvQZl\/m2aXEKOwcBVzdXCwqqGxCDzgAwVx0YIIqc88XK64sgNd8Qs2SkzeQowkpliCzMqgiJMlqUcpU8QtoF8GRnVhi5ZQjuCoBAacNDR3Bg1MOTWyFObgXDYVAyrIa\/wCJGZn4R4cyOoYdKCknNCLHgw2g6hlYL5bnxBgUJYdejL1gzVi3zzF7z+Cpe69x8pEgXVZShJQkqM5EFd9Z6VOnK7IR3PjEC3dxVgqOHtPaUtA0VIudOxVhuJp0\/wCNghTLzD5pNvLJERwoacUnOPMda6zADIHEIjubanA23tjIwfPaNtn102zNHbQmtBufrkkWcUQucFZApFw2ybZXw8Tbi2BiQSQfikA0z8mtywV3ILXxbbEYgcOgdi57Zb6dBB3MVI3JkViFZmKZq4dRBJ4W5eUrDdsCN94PtQeeYySYAkzA6D2HtXK3jyu0qOxNx1FkujqVHnW5bR\/L1WM4KsPU71TtyFFKZuy5F0KkpOaC3CZiVSTcjzTBABO9B51xo\/KvHgV7S\/bKllIIKkqQeoIkEH3ryNsfY1FZ53RFWrNqzTW0BrU4a0MdGG3GtnXr2FRJuuXPMcPy8KodxoGSoIBidx3BqTMSMBj2mfrJ964nDEiZAHzA6e1Wk4ZMerZaj0juD71rq+I58s9k4ErmDcLhd5YRl0PY62Y\/rU3CcLmYII98ZEx6jpVpeC8gIYEDYEAHfX3+9aHDo6IWgiSFAy6yD+Hv161Mxk71nLbWBf4F0+JWjp019DVS5bJPT9a9ijuQobovTv1rS4jlVviBKAIVAUxot6mO5qt6a0mGV8PnJL+rdCPoeo9h1riMQetep5hyqHKIjKJAAc7+pFZ3F8HjorDAb96jSuVs7VDw1slcvePf1kCrNxzgwHQ6Pv8A6f7VU4ZyCB9q2AuVtkGwpDiB6jFp7+laRnL3eWvJRwCef6GrvGW9TuT09Kh4FN\/Ss7O7q4MvdF2iuxRUPSWQK7XQK7FAsVYvcc74gu0IECgMQFwUKrATpoUb61DFbqcdbxTzw4tsgYIxRGxthXxIkOcXDFZEkMNzQYly+zfE7NME5MTJEwTPX4m+59alN27C3M3gMVV8zIZVWYMyCFK79IFbB5pbmNYsz5\/w1GYPDW7eURrK4rvA6SD1qryzjES2EY4vlcZXxyCF7aKjx32rDUkTI6UGb+0vBXN4YliMjBJ6kidk+tSPduqqy7hXlx5zBOZBeJ65Idncia1OJ462yXFy2cIKoVZ3VLaszCMcCyu0aYEz+Iin5dzG2iIDAdUxDMrFQf2i7cZfKCYZXToI0QdE0GKvFOH8TMl4YZMSxOSFDJO5htH5VW4i45Zg7OWJ82ZJJZZHmnZIkjfqa9Nc41EtJDLLW2K21WIf9quMj59oVYAJmIHRjT3uZ2me4xfINcuuwKGbiOii3bkjy4EMN6EyCTQeXPFuWzNxy4GOWbZY9IymY2de9TcNzO4hnMuMSmLszDExobleg+EjpWyvMreS5gMiNZw8g8uPDXEuGB1\/iG2xHfGaiv8AMEZboLJLIoBRbgZ3VCFlnHmUkjLLE6DDY2GTxHH3HLlnb+IQXUEqpgALKjRgADfpUPivvzvvr5jvRXf0JHyJFNxNoI7IrhwpIDr0aNSPao4oJDxVwnI3LhYLiGzacemMzOPt0phxt0EEXbgIGIObyB0gGdDQ17VDFEUCMNH5V5S0tescaPyrzfDpodKisOa6i1w1g6Ovr7dqnZd+9WuFwRSGAPqSJj0iq6kTNWs1HBlltPbQa3v36fepEuEnoPn8v70qgHsY6fWKt8Lw+4kR1mR\/nvVp+mWSbguDZ9xodT\/1W5wt63bYLhPWSD3jQ371QfjTbBtKqSfiaJIO9AzH1rthDiIByPX+8D+v3qMtxrxal1PLZewjMSRhMQMgfSdgV1bDK3kceveddN0vDcK3f4iNTMj39OlaNvgI6vJPp\/j1rmyz09Hj4+r4dvuzqC6AxrIb69yR16Vjc04YZhygOgfY66EV6NOFZdqZ7kdPuO4qq9kZqCZVvXXX1J9KnDk3U83BvHu8FxNmH0IncR69h7Vr8B5CYaFdcW3HlPUMak5rZBfREKYEentUNgnSa2R1+nf51045PL6OnK7Z3FEm2UZj5JwHbfX\/AH2rI4Ew0eo\/tW7zp5yGMEnzfT+1YnDL5x8jTKr8N1nJ+12KKaKKo9VZAoimiiKBYrTTkd5ghCjz4QN6zUshOoMqpMCT0ESQDnRVt+YMQgZEbAKJYGSEXFQYI6CBIg6G9UHU5W7KWDIduoGRBY20DvipE6Vgdx6ddVK\/I7qwSFAM5EkgJCeIciR+UE+WehHXVPd5y7LtVzL3GLlQSBcREhD2OKESZ6g9RNRNzVywYhC0FWJX4wyYMHEwZX0j167oBOVFsArJLlwDJKnFlHlxBP4u4+0Gn\/czEJBVTifEzYAK3j3LIAgb2g9dk9ui2ubuulCAQRiFgDJ1fsezIv23NI\/NLjTJXZnp\/wD1a9\/7u301QOOS3MsfIdMWIJYL4bKjqcQSWDMo8oPxCJFcucnuKGLYKVzlS3mPhnzkAdQBv3HSa4nNHE\/CQS5ZSNHxGR2Bgz8SKRBERUZ494jygRcUADUXRDj7dPSgtv8A8fuZuiFHxIWRkAWZSwSCNGB31sb2Kp2OV52w6GDm4bIwioiI5YmJ\/F79gBNTPzZ2yyVGyxJlT8SqVz0fijr2MDWqi4bj3RcBiVliVYSDmoVgfaFHyImghv8AKnRGdimIKgEEkNkiupUgRBV1O479wQKMVq3OYuwcQgNxQhIWPIoULbAmAoCLGiRvuSazCsUCxRFdiiKBXGj8q87wy\/avSONH5V5q08CPWKOfn+I0GvIVI2ToAzAH070WrJPymqlsiR\/X\/o1cXr11P09qmXbhyi7w9kRkdD09e1WkuHEhepgA+3tVy4i+EjgoYUKVWQ3voiJ361SABVmJA\/Kon7+9aWaYZS7WVS2qBpLMRERCgj37mvQ8puIibUs7DygyAB2M9++vavM8PayKntJG\/Vd9PStrltwvdg7ga+SjsPSKzz8N\/T3WTe4YQCT1Y9fbpAFei4Tg1netdTXn4yIjZAHlHt\/fp1q\/a4\/IaOLaBy6H9K4eSW17nFZI1eK4dVOiDXnuPCz8p9P961c4i+3RmUD1FYHH35JCgn1P\/QqOPGy9zmzkw18qNvEsS4kCYgwZNZzv\/Egdunzma0BbIWTNJw15LdxCQGhhkO0Ej\/FdmDyOWb1tDzlAwycEu3WYAka1HeBXnwkOoJ3B13A6\/wCa9Fzvikzc7IGl\/BoaXXyry1hsrk\/Otcu0Z8ev5Zr7XorlNFdqj1VgV2gUUBXo+C4a0hsOJk4HORiS1tjcUnPqraACiMTMyDXnalbh3ADFHCkgBipgkiQAYg63QbCcusRa+I5BTnkFV2Nlna2WLmD4gVNKI2DJg03DcLbZVV7KJF1g8OclU2kZRkWOiwaJmII6zOM3CPJU23yAyYYNIX1IiQPenfltwLmEZklVyUEiWVWA6T0Ye00GinC2mth8FUMmWYc+V\/FxFoKTMYQd782UwKl\/YbDOcVjFr6KmZfM22thD8Skkq7mFInw9VivwrgElHAUwxKMACYgEkaOxo+oobhHBClHyb4VKNLR6CN\/Sg0eN4O2LbuilcbhALnzEZABVxYqSNyCJjYPaouL4VFsJcXq+ICz8JQMLxPzPhkezn0qieHcAtg8KcWOJhT+UmNH2NMiu8Iod8QYVQWgTLGB0EmZ96Ddfhbbtk0MCEW4\/iBfDVeFtFXCz5iWLjczhHU1mcz4ZUW2VAXJdgkl5AWWbzFcSScSsAgHQIqvw3AXHxwtu2U4kKYOIJaG6GINdbgnCByjDJyigq0kjrGo66iZmdaMBWrhWaley6tiyMG15SCDvpo73Ug4S5JXw3yX4lwaRqdiJGgT9KCi6RS1ZpHt+n2oIGFYv7CSDGiBPz+VboHr0qXmvFooS2iAKgMlgcnYgSWPp0gdBUyS+XH6q2WPIqY1Vzh3qk7ST8+1OjRo\/6Kr4Y5Y7j0nDE4E9v6e9RcPeGw07\/wB61FwF446JIPUdPaP7V3ieHKn0BEj5TWu+0rmsbNu4i2joEneWwR10PWZ38qk5e0eYDYIk+3f+9ed8QgCtfhOIVlGOm6EevvPbtS+5OOXTZXp7lwLvIyR9Z7TTDipIBnL1H96weIvmEJYDKRo77fF6UqcT2YEH2\/3dY5ce3Zj6rVehu73JM9CB1\/7qC46pLRJj3AG\/T51lftTgyGyA7H7\/AOKfhiLrYtok\/m6T6TqmPGZepl8F43i2caVgAfNHST0AqJ7HkzmYgEDUTP8ASjicbRgupHaDIOuse\/WqFzmq4lREmfMFJ1Gh1\/r7VtMZPLkyyuVu1PiATtiYmN76dvtUfDY56np1NIFa4dmPn9u1WuH4XHzZAn0Ezv8AxVdL8M1nP9TUV2iqvWTxXa6KIoOVvjnCJgVDuQnDhpaFHhKCQoiVbKRO42dzrCitVOTTgPFQMwRisqSEdDcyChizQoEgqu2EE9aBk5kgUJg7IqFAGKkscncFjEpBfRUyN9cjHbPOFDIxR5R7LiCN+HaS2wOu+Ej51EeVAhGV5V\/CglMT\/Fe4gkZHYNs9+\/3ucNypDipCklrYnzAea\/fttIDdxbHSPvJIULfMQLYUhy4tva+LyEOzMXYROQzP8qHtVn99gu5ZGIuXL7bxYhbwtgABgQYwiDogxqujlKuUCPizJw+alTA8YKMg07OTSVgaOukCD93oUFwOQgDsXwOZCvbQeQvHxXB3GpnsKBn5glwMtzI5OCHIQYCUDOMFmSiRhsdD1G4eXcetvMQ2LFGVoRmXBiV04Knr7bAPtT2+XILlxHdgLdt3DIoM4rkumI1BmPprrU\/7oWEQ3EVz5n2GYBrRuCFVySqhYMqpl\/xCIBbfNVBRmR2ZS0t5QcGDhkBUDLb5DIaiBo03C84S2qBbbeV7bkysnw3YzlEyQ3SYXt1qFOWoUz8VgMGuR4e8Fu+F+eMiYMTHWSO8l7lAQNm4AttcDuqliQj2kWFLAbN0dxG5J1QVuH5jg9hypY2kKGT8UvceQSDBi5qZ2tWV5xiVjMhXsONInlsm4cMUAGy+uvw\/KIH5cAhYPLBBdxxgYFxbByn4tgxHQ9Z1QvLh5FLwzIbrDCQqBHckNPmbFPhgbYb60Gexkk+9cite1yYNj\/FgXGtKhw2TezxyGXkAKMDs+omoOB4QOjGDl4iKCBJCm3ed\/KSB+BTJIiOoE0GbdSQfWDXj7\/MncDN2aPzEn+te65jwvhsyZBhirBhGw6K46Ejow6Ej3NfMVfVNsuTGZaW0fvUivVRblPnUMssGrw\/EkaB0etX0uFm7n261hK8dx95q5w9\/fWpmTmzwej4u2DaUyAVMQABM7nrJM+1VeGQDLLKcSQFjr2Jnt1pL\/EeJvoQB7DpHX6VSDnKJ9pmrXKS9owmNai8QMN739e9avCMQM7eJWYKvDdDIBHoZ7da8wLkdfrTJfjoxH1NTjn9o6bG\/buuuyqY70VEHfSR0P9aqu7gOJwnX0mY666VQvXxAIYz3Hy71GeMy+I\/72qbnDVWlsMyAiCAfNB36CfsaguIF\/KfQj\/dVE5BMime1j5c1MqG+XoJ7Gq27W0X9o9Bv2\/xT8C75gGYINUncb37VZ5bdyuASTCkbqvU34cfdGzFFdiij0lgCiKYCuxQJFWRxtwBRm8IQV38JHSD11Jj0moYrc4S9ZzTLwgipakG2vmYhPFycoxJEHtvcESSQpDmN9yGVnyVAhKTJAclSY\/8A04AjpoCq\/wC1XFPxuCpHeCCrMw+RDOx+bGte1fsqhCtbClVUqUOZYcUjsS+O0wUGJ7DUzTI\/DQMijDNWgJDBfGOa6TJhgQdvuYABFBkjjL2K+d8EK47MKUHkAPYgTA7b96Vb1y2cQzoVkY9IyjIEe+I0fQeladl7Y07WC+RhkSEnwrgQlQgBUOUnXzndSJxNgMuQtMTctC42EqVxbxmQFfKJx2ADIkUGLavuHzVnzYnYksS+j\/5Ez9ZqW7fvJijs64jyhpUgYlR13EEgexNScrZUvWXZlxD23YifKA4JB11EdpqymEXAxsiUGLJm8EK\/lXxFYnIxJBUjykGJFBleK0Y5GMcInWJfMr8st\/Opl466GyDvPmMz+eMp9ZxX7CtxeIsvcL3HtFStoY4KNYFX34ZIYMAIWDBHmhaz+Ae0LTZKheXkOYlSgCYnBjIbI+Uqfh2R0Ci\/F3GTAuxWZxJJHXL\/ANiT8zPWmTjbgCqHcBDKgE6O+n8za\/8A0fU1scNesG55\/CCDwljBRKlP4rZYMxYN6Qd6IArAUUEzcZcLZF2nJXmfxICEI9MQSB6Ulm+6\/AxXYbR7gMoP2dh8mPrSRRFAcTdZ5Z2LMRsnZ0sD7AAfSvmAOh8q+nuuj8q8S3\/HL+oTsJlkG430PSoqtY4NODWoP+PcT+Rf51\/Wu\/8Ax7iPyj+df1orYzUenF3daP8A8ev\/AJB\/Mv61w8hv90H8y+3vUaUuO\/hBa4sjUmpGvg045Hf\/ACD+Zf1ro5Lf\/IP5l\/Wmmd4f0jDn3p\/F10Hz\/wAU45PxA\/AP5l\/WuryjiPyj+Zf1qJKi8N+kSuasWGBmTuPKI6mheVcR3QfzL+tSPyy6eiAH\/wAlqZFbxZfSrcYro69veonu1ZblXEH8A+eS\/rUL8l4g\/hH86\/rUd1seG\/Kk7n\/fSr3\/AB5ibw\/8WqP9w8R+Qfzr+taHJOU3bd0M6gLiwnIHr8jUyN8cNPQRRTRRVmqeKIp4rsUCRVpeXucfKPMMgC6AhccsmBaUXETLQIqCKvLzEyCUQnAW3Pn86BAgBAaAYC7EbUe8hGvK7pnyDWvjTZKZjHzeeVMjGZHSi1y5iCWIUYNcG1LQqF1lAclDDoSOhndTDmrypCoAjKyjzQMUFtV2ZiB85pW44n8CZeH4ZfzSVw8MaygHEDYHUUEDcBcGcp8BZW2uikZjruJHT\/FS\/uxwrllIKgkLKScQGYwWkhVMmAY7xBi0nN5dWZFC5s7hciW8RcXBDNADCRAiJNQ\/vJyDkqF\/PDnKR4s+IAAYPxNEjWR9oCtZ4J3AZVEFsVllUsZAhVJBbbCSOk0JwTmNKMpjJ0QHFgpEswEyQIqa1xpVUXBCbbZI5ylZYMRAMESvcdz9LKc4ZSCttFgMAAbgIycOSGzyG1jR6EigpNy64FzKaE6lcoD+GThOUBtdKmucodVWcci1wEZpCi2LclnyxXbkEGII96Z+ZuWLQoJV10DrO6bpPXqGMfKnfmZMjw0CkuWUZwxuG2W2WkbtqRHSO9BR\/Y3zKYwwEmWUACJyLk44wQZmDI9abieDKKrNpi7oV1rBbbAyDufE\/p3mp7fMXVy4AGShCoLKMAqqoDA5CAi7mdbndR8TxTOACOjO\/VmMuqKQWYkmAg\/rQU4oipIoigjiiKkiiKCOKIqSKIoEiuFJqSKIoK7JFLFWoqNrfpQQxRFPFEUCRRFPFEUCRRFPFEUCRRFPFdC0EcUVJiPWigliuxTRRFAsVtcPycMUJzCOeHAbUHxR\/EgxBKmR7d6x4oig1uH4K0yhyXVHVCZKMVyvPbJzwGvIG1HcbqS3yZBIcvkmC3AoLFWdWYmERiQBiIMSQ3mGqx6KDUs8uRoULcL+GjzlCZOitEhDgAJ22j6iNx8Ty9Vt5gOCBbIcxg+aZMEGIgr8z8JmKrDgn8nkP8ScOgkCCT10IIMmBG+lJesMhxYQYBEEMCG2CGBIIPqKDVXliPiQjqPCttALMXLQHZcUY+U9dHZHSoTy5MYBctgXyMAQOJNmMCsgkCeujWaK5FBscdy0BLtw5AqzEH8JAvG3GIQKvyynXwwdPw3LFu+GCCAUQFlMQzvdglQjZfB1JUa67FYtSeEcM\/w5YzPeJiKC3y3gEdGdi+mCwgZioKk5FVRpGuhx6HdW7fLRgFCOS7WDmSArZo7sEOHlgmD8UwNTqsUV2g9BwnKEW6hxdxnZ8o\/CHBZmfJASkrG1XU1R5DwauysUd4u21xWIAYkl3BUynliNdTus6KIoL3E8Ai2g8uWKq0gMU8zEFZwxBHrmdgiKzIqSK5FAkURTxRFAkURTxRFAkURTxRFAjJNRFasxQUmgrRRFStbiligSKIp4ruNBGFoNORRFAkUU8UUEsV2KaK7FAmNbHDcxRSjeeQbGQxWALIgwctyAD0FZUURQadrmPlGT3VfBVNxfM8rcuPElgSCrqOv4AOlR8dxquhUBgfEZ1QCFVWZ2IMNDHziDiCNiYiqMURQX7HE21RFlyQLobyAQLyYEqctlfeJ9qVeLUXEZSwW3bwDFZJkNJxDiJLkaaQIMzVKKIoNU8wQqUXJQWecwXyDvkGY5xkBGyrHyjrU\/NOKRiys7FHV1GMOU\/ipcB\/8AsIIbGAJEQNeuJFEUGpxHNQ2YGYVzfJXsfEXySJg4mD7dqluc1Qn4ru2dl0P4Ye2UUJ5t4kiPh6djWNFdig0r3MFZXUlzKqJiGZlTHN2D9PVSG0Bud1mOok4kkTokQY7SATB+tdiiKBMaMakiiKCPGuxTxRFAkURTxRFAkURTxRFAkURTxRFAkVzGpIoigSKQ2\/SpoooK0VzGrDJNIVoIsaMakiiKCPGu08UUEkV2KaKIoFijGniiKBYoimiiKBYoinijGgSKIp4rsUEcURUkURQJFEU8URQJFdimiuxQJFEU8URQLFEU8UY0EeNEVJjRjQRxRFSY13GgixrsVJFcxoI4oipMaMaCOKCtSY0Y0EDJFcirGNKyelBDFFPFFA1dNFFAUUUUAK7RRQFdoooCiiigBRRRQFFFFAUUUUBRRRQdFFFFAUUUUHRQaKKDlFFFAUUUUBRRRQFFFFAUUUUH\/9k=\" alt=\"Adriana Lorente y Marina Vicente - ppt descargar\" \/><img decoding=\"async\" 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\" alt=\"ERA HADR\u00d3NICA.. - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">Con nuestro conocimiento actual de f\u00edsica de part\u00edculas de altas energ\u00edas, podemos hacer avanzar el reloj hacia atr\u00e1s a trav\u00e9s de la\u00a0<strong>teor\u00eda lept\u00f3nica<\/strong>\u00a0y la\u00a0<strong>era hadr\u00f3nica<\/strong>\u00a0hasta una millon\u00e9sima de segundo despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, cuando la temperatura era de 10<sup>13 K<\/sup>. Utilizando una teor\u00eda m\u00e1s especulativa, los cosm\u00f3logos han intentado llevar el modelo hasta 10<sup>35<\/sup>\u00a0s\u00a0 despu\u00e9s de la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>, cuando la temperatura era de 10<sup>28\u00a0<\/sup>K.\u00a0 Esa infinitesimal escala de longitud es conocida como l\u00edmite de Planck: Lp=\u00d6\u00af(G\u0452\/c<sup>3<\/sup>) =10<sup>&#8211;<\/sup><sup>35<\/sup>m que en la Ley de radiaci\u00f3n de Planck, es distribuida la energ\u00eda radiada por un cuerpo negro mediante peque\u00f1os paquetes discretos llamados\u00a0<strong>cuantos<\/strong>, en vez de una emisi\u00f3n continua.\u00a0 A \u00e9stas distancias, la Gravedad est\u00e1 ausente para dejar actuar a la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">La teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> es capaz de explicar la expansi\u00f3n del Universo; la existencia de una radiaci\u00f3n de fondo c\u00f3smica, y la abundancia de n\u00facleos ligeros como el helio, el helio<sup>-3<\/sup>, el <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> y el litio-7, cuya formaci\u00f3n se predice que ocurri\u00f3 alrededor de un segundo despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, cuando la temperatura reinante era de 10<sup>10<\/sup>\u00a0.K.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Radiaci\u00f3n de fondo c\u00f3smico - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"La inflaci\u00f3n y el fondo de microondas c\u00f3smico \u2014 Cuaderno de Cultura  Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">La radiaci\u00f3n de fondo c\u00f3smica proporciona la evidencia m\u00e1s directa de que el Universo atraves\u00f3 por una fase caliente y densa.\u00a0 En la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, la radiaci\u00f3n de fondo es explicada por el hecho de que, durante el primer mill\u00f3n de a\u00f1os m\u00e1s o menos (es decir, antes del desacoplo de la materia y la radiaci\u00f3n y, por tanto, en equilibrio t\u00e9rmino con ella.\u00a0 Esta fase es habitualmente denominada &#8220;bola de fuego primordial&#8221;.<\/p>\n<p style=\"text-align: justify;\">Cuando el Universo se expandi\u00f3 y se enfri\u00f3 a unos 3000\u00a0K se volvi\u00f3 transparente a la radiaci\u00f3n, que es la que observamos en la actualidad, mucho m\u00e1s fr\u00eda y diluida, como radiaci\u00f3n t\u00e9rmica de microondas.\u00a0 El descubrimiento del fondo de microondas en 1.956 puso fin a una larga batalla entre el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y su rival la teor\u00eda del Universo estacionario de Hoyle y otros, que no pod\u00eda explicar la forma de cuerpo negro del fondo de microondas.\u00a0 Es ir\u00f3nico que, el termino <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, tuvo inicialmente un sentido burlesco y fue acu\u00f1ado por Hoyle, contrario a la teor\u00eda del Universo inflacionario y defensor del estacionario.<\/p>\n<p style=\"text-align: justify;\">Para fijar m\u00e1s claramente los hechos se debe extender la explicaci\u00f3n evolutiva del Universo en las fases principales que son:<\/p>\n<p style=\"text-align: justify;\">Era: de la materia, hadr\u00f3nica y lept\u00f3nica.<\/p>\n<p style=\"text-align: justify;\">\u203e\u203e\u203e\u203e\u203e\u203e\u203e\u203e\u00a0\u00a0 ERAS EN EL PROCESO DEL BIG BANG\u00a0\u00a0 \u203e\u203e\u203e\u203e\u203e\u203e\u203e\u203e\u203e<\/p>\n<p style=\"text-align: justify;\"><strong>De la radiaci\u00f3n<\/strong><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Podcast de Astronom\u00eda - A trav\u00e9s del Universo : Fondo c\u00f3smico de microondas\" \/><img decoding=\"async\" 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\" alt=\"LA ERA DE LOS \u00c1TOMOS Y DE LA RADIACI\u00d3N - ppt video online descargar\" \/><\/p>\n<p style=\"text-align: justify;\">Per\u00edodo entre 10<sup>-43<\/sup>\u00a0s (la era de Planck) y 300.000 a\u00f1os despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.\u00a0 Durante este periodo, la expansi\u00f3n del Universo estaba dominada por los efectos de la radiaci\u00f3n o de las part\u00edculas r\u00e1pidas (a altas energ\u00edas todas las part\u00edculas se comportan como la radiaci\u00f3n).\u00a0 De hecho, la era lept\u00f3nica y la era hadr\u00f3nica son ambas subdivisiones de la era de radiaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">La era de radiaci\u00f3n fue seguida por la era de la materia que antes se rese\u00f1a, durante la cual los part\u00edculas lentas dominaron la expansi\u00f3n del Universo.<\/p>\n<p style=\"text-align: justify;\"><strong>Era Hadr\u00f3nica<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Astrof\u00edsica: Materia extra\u00f1a - Ciencia y educaci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">Corto periodo de tiempo entre 10<sup>-6<\/sup>\u00a0s y 10<sup>-5<\/sup>\u00a0s despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> en el que se formaron las part\u00edculas at\u00f3micas pesadas, como <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> y <a href=\"#\" onclick=\"referencia('kaon',event); return false;\">kaones<\/a> entre otras.\u00a0 Antes del comienzo de la era hadr\u00f3nica, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se comportaban como part\u00edculas libres.\u00a0 El proceso por el que se formaron los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se denomina transici\u00f3n de fase quark-<a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadr\u00f3n<\/a>.\u00a0 Al final de la era hadr\u00f3nica, todas las dem\u00e1s especies hadr\u00f3nicas hab\u00edan deca\u00eddo o se hab\u00edan desintegrado, dejando s\u00f3lo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> o <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.\u00a0 Inmediatamente despu\u00e9s de esto el Universo entr\u00f3 en la era lept\u00f3nica.<\/p>\n<p style=\"text-align: justify;\"><strong>Era Lept\u00f3nica<\/strong><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/elbigbangelorigendeluniverso-111004124413-phpapp02\/95\/el-big-bangelorigendeluniverso-12-728.jpg?cb=1317732345\" alt=\"El Universo! Y nosotros\u2026, que lo queremos comprender. : Blog de Emilio  Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">Intervalo, que comenz\u00f3 unos 10<sup>-5<\/sup>\u00a0s despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, en el que diversos tipos de <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> eran la principal contribuci\u00f3n a la densidad del Universo.\u00a0 Se crearon pares de <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> y anti<a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> en gran n\u00famero en el Universo primitivo, pero, a medida que el Universo se enfri\u00f3, la mayor parte de las especies lept\u00f3nicas fueron aniquiladas.\u00a0 La era lept\u00f3nica se entremezcla con la hadr\u00f3nica y ambas, como ya dije antes, son subdivisiones de la era de la radiaci\u00f3n.\u00a0 El final de la era lept\u00f3nica se considera normalmente que ocurri\u00f3 cuando se aniquilaron la mayor parte de los pares electr\u00f3n-positr\u00f3n, a una temperatura de 5&#215;10<sup>9<\/sup>\u00a0K, m\u00e1s o menos un segundo despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>.\u00a0 Despu\u00e9s, los <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> se unieron a los hadr\u00f3nes para formar \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTd0g5KcMzGQqdWlrBTdSOZmsVz_xBFIxjBlg&amp;usqp=CAU\" alt=\"Ateismo para Cristianos.: Singularidad Espacio-Tiempo. El inicio del  Universo.\" \/><img decoding=\"async\" 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\" alt=\"Singularidad gravitacional - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed se form\u00f3 nuestro Universo, a partir de una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> que explot\u00f3 expandiendo toda la densidad y energ\u00eda a unas temperaturas terror\u00edficas y, a partir de ese mismo instante naci\u00f3 el tiempo\u00a0y el espacio junto con la materia que, finalmente desemboc\u00f3 en lo que ahora conocemos como Universo.<\/p>\n<p style=\"text-align: justify;\">El Universo es el conjunto de todo lo que existe, incluyendo (como he dicho) el espacio, el tiempo y la materia.\u00a0 El estudio del Universo se conoce como cosmolog\u00eda.\u00a0 Los cosm\u00f3logos distinguen al Universo con &#8220;U&#8221; may\u00fascula, significando el cosmos y su contenido, y el universo con &#8220;u&#8221; min\u00fascula, que es normalmente un modelo matem\u00e1tico deducido de alguna teor\u00eda f\u00edsica como por ejemplo, el universo de Friedmann o el Universo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>-de\u00a0 Sitter.\u00a0 El Universo real est\u00e1 constituido en su mayor\u00eda de espacios que aparentemente est\u00e1n &#8220;vac\u00edos&#8221;, existiendo materia concentrada en galaxias formadas por estrellas, planetas, gases y otros objetos cosmol\u00f3gicos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/d3lqdljps13i2n.cloudfront.net\/recursos\/96\/3089835\/imagen_1_1499301523.gif\" alt=\"Print Quiz: EL UNIVERSO (geograf\u00eda)\" \/><\/p>\n<p style=\"text-align: justify;\">El Universo se est\u00e1 expandiendo, de manera que el espacio entre las galaxias est\u00e1 aumentando gradualmente, provocando un desplazamiento al rojo cosmol\u00f3gico en la luz procedente de los objetos distantes.<\/p>\n<p style=\"text-align: justify;\">Existe evidencia creciente de que el espacio puede estar lleno de una <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> invisible que puede constituir muchas veces la masa total de las Galaxias visible.<\/p>\n<p style=\"text-align: justify;\">Como ya qued\u00f3 claro antes, el concepto m\u00e1s favorecido de origen del Universo es la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, de acuerdo con la cual el Universo se cre\u00f3 a partir de una densa y caliente concentraci\u00f3n enorme de materia (una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>) en una bola de fuego que explot\u00f3 y se expandi\u00f3 para crear el espacio, el tiempo y toda la materia que lo conforme.\u00a0 Todo ello, ocurri\u00f3, seg\u00fan los datos de que se disponen, hace ahora aproximadamente 15.000 millones de a\u00f1os o 15 eones (10<sup>9)<\/sup>.<\/p>\n<p style=\"text-align: justify;\">Eddington dijo:<\/p>\n<blockquote><p>Creo que en el Universo hay:<\/p><\/blockquote>\n<p><em>15.747.724.136.275.002.577.605.653.961.181.555.468.044.717.914.527.116.709.366.231.425.076.185.631.031.296<\/em><\/p>\n<blockquote><p><em>de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\">protones<\/a>\u00a0y el mismo n\u00famero de\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/04\/15\/%C2%A1los-grandes-numeros-%C2%A1el-universo\/#\">electrones<\/a>\u201d.<\/em><\/p><\/blockquote>\n<p style=\"text-align: justify;\">\u00bfCu\u00e1ntas part\u00edculas hay en el Universo?<\/p>\n<p style=\"text-align: justify;\">\u00bfDe donde vino la sustancia del Universo?<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 hay m\u00e1s all\u00e1 del borde del Universo?<\/p>\n<p style=\"text-align: justify;\">En realidad, no existen respuestas concretas para estas preguntas, porque para empezar no sabemos como es de grande el Universo.\u00a0 Sin embargo, si podemos hacer algunas hip\u00f3tesis.<\/p>\n<p style=\"text-align: justify;\">Podemos calcular que hay unas 100.000.000.000 de Galaxias en el Universo.\u00a0 Cada una de estas Galaxias tiene una media de masa igual a 100.000.000.000 la masa del Sol.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El c\u00famulo de galaxias MACS J0416.1-2403 y su importancia - F\u00f3rmula de f\u00edsica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSPsSJF0mJnIAgLi8wRDFiZsiMcTArl5bQgOA&amp;usqp=CAU\" alt=\"Evoluci\u00f3n de galaxias | Acelerando la Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">Quiere decir que la cantidad total de materia en el Universo ser\u00eda igual a 10<sup>11<\/sup>x10<sup>11<\/sup>\u00a0\u00f3 10<sup>22<\/sup>\u00a0veces la masa del Sol.<\/p>\n<p style=\"text-align: justify;\">Dicho de otra manera, en el Universo hay materia suficiente para hacer 10.000.000.000.000.000.000.000 (diez mil trillones) de soles como el nuestro.<\/p>\n<p style=\"text-align: justify;\">La masa del Sol es de 2&#215;10<sup>23<\/sup>\u00a0gramos.\u00a0 Esto significa que la cantidad total de materia en el Universo tiene una masa de:\u00a0 10<sup>22<\/sup>x2x10<sup>33<\/sup>\u00a0\u00f3\u00a0 2&#215;10<sup>55<\/sup>\u00a0gramos.\u00a0 Lo que podemos rese\u00f1ar<\/p>\n<p style=\"text-align: justify;\">20.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.000.\u00a0 que es igual a veinte nonillones.<\/p>\n<p style=\"text-align: justify;\">Miremos ahora al rev\u00e9s.\u00a0 La masa del Universo est\u00e1 concentrada casi por entero en los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> que contiene.\u00a0 Los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> son part\u00edculas diminutas y hacen falta 6&#215;10<sup>23\u00a0<\/sup>de ellas para formar una masa equivalente a un gramo.<\/p>\n<p style=\"text-align: justify;\">Pues bien, si 6&#215;20<sup>23<\/sup>\u00a0<a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> hacen 1gr. y si hay 2&#215;10<sup>55<\/sup>gr. en el Universo, entonces el n\u00famero total de <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> en el Universo podr\u00eda ser de 6&#215;10<sup>23<\/sup>x2x10<sup>55<\/sup>\u00a0\u00f3 12&#215;10<sup>78<\/sup>, que de manera m\u00e1s convencional se escribir\u00eda 1,2&#215;10<sup>79<\/sup>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/estaticos.muyinteresante.es\/uploads\/images\/article\/61e19a385bafe827329a66d5\/mapa-universo-home_0.jpg\" alt=\"Crean el mapa en 3D m\u00e1s detallado del universo y es espectacular\" \/><\/p>\n<p style=\"text-align: justify;\">Los astr\u00f3nomos opinan que el 90 por 100 de los \u00e1tomos de Universo son hidr\u00f3geno, el 9 por 100 helio y el 1 por 100 elementos m\u00e1s complejos.\u00a0 Una muestra de 100 gramos, o mejor 100 \u00e1tomos consistir\u00eda entonces en 90 \u00e1tomos de hidr\u00f3geno, 9 de helio y 1 de ox\u00edgeno (por ejemplo).\u00a0 Los n\u00facleos de los \u00e1tomos de hidr\u00f3geno contendr\u00edan 1 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucle\u00f3n<\/a> cada uno: 1 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.\u00a0 Los n\u00facleos de los \u00e1tomos de helio contendr\u00edan 4 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> cada uno: 2 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 2 <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">El n\u00facleo del \u00e1tomo de ox\u00edgeno contendr\u00eda16 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>: 8 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 8 <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Los 100 \u00e1tomos juntos contendr\u00edan, por tanto, 145 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>: 116 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 26 <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.<\/p>\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 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQLUjy3W0tFALqJCmxB8fA9a-4ubkkfBKFYbly0rqkLecRxib5o-wBayuASJW7KZOhw6Qk&amp;usqp=CAU\" alt=\"Electrones, protones y neutrones | Download Scientific Diagram\" \/><\/p>\n<p style=\"text-align: justify;\">Existe una diferencia entre estos dos tipos de <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a>. El <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> no tiene carga el\u00e9ctrica y no es preciso considerar ninguna part\u00edcula que lo acompa\u00f1e.\u00a0 Pero el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> tiene una carga el\u00e9ctrica positiva, y como el Universo es, seg\u00fan creemos, el\u00e9ctricamente neutro en su conjunto, tiene que existir un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (con carga el\u00e9ctrica negativa) por cada <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, creando as\u00ed el equilibrio existente.<\/p>\n<p style=\"text-align: justify;\">De esta manera, por cada 142 <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> hay 116 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (para compensar los 116 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>).\u00a0 Para mantener la proporci\u00f3n, los 1&#8217;2&#215;10<sup>79<\/sup>\u00a0<a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> del Universo tienen que ir acompa\u00f1ados de 1&#215;10<sup>78<\/sup>\u00a0electrones.\u00a0 Sumando los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> y <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, tenemos un n\u00famero total de 2,2&#215;10<sup>79<\/sup>\u00a0part\u00edculas de materia en el Universo.\u00a0 Lo cual se puede escribir como:<\/p>\n<p style=\"text-align: justify;\">22.000.000.000.000.000.000.000.000.000.000.000.<br \/>\n000.000.000.000.000.000.000.000.000.000.000.000.000.000.000. (\u00f3 22 tred\u00e9cillones).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es un Fot\u00f3n? - EspacioCiencia.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTWodr2t87GzcME6Dlc1bylyoBjMfy94DMoVo7WlLVMVY2Ep9AyvWzIl7oxX_qYVTYcZh4&amp;usqp=CAU\" alt=\"O que s\u00e3o neutrinos e como podemos medir sua massa? | Entretanto\" \/><\/p>\n<p style=\"text-align: justify;\">De las dem\u00e1s part\u00edculas, las \u00fanicas que existen en cantidades importantes en el Universo son los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> y posiblemente los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>.\u00a0 Pero son part\u00edculas sin masa.\u00a0 Veintid\u00f3s tredecillones es despu\u00e9s de todo un n\u00famero apreciable para un Universo de importancia.<\/p>\n<p style=\"text-align: justify;\">Nadie sabe de donde vino la sustancia del Universo, no siempre la ciencia puede dar respuesta a todo, es la manera de regular los sistemas para obtener respuestas tras el duro trabajo del estudio, la investigaci\u00f3n y el experimento.\u00a0 Hasta el momento nos falta informaci\u00f3n para contestar esa pregunta y tambi\u00e9n la otra que se interesaba por lo que habr\u00eda m\u00e1s all\u00e1 del borde o final del Universo.<\/p>\n<p style=\"text-align: justify;\">Pero, \u00bfHay final? \u00bfQui\u00e9n lo garantiza? \u00bfC\u00f3mo lo podemos saber? y, si me apur\u00e1is mucho&#8230; \u00bfSer\u00e1 cierto que el Universo se form\u00f3 en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>?.<\/p>\n<p style=\"text-align: justify;\">Muchas de las ideas de Isaac Asimov est\u00e1n aqu\u00ed volcadas.<\/p>\n<p style=\"text-align: justify;\"><em>Publica emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span 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