{"id":1654,"date":"2021-02-09T07:40:38","date_gmt":"2021-02-09T06:40:38","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=1654"},"modified":"2021-02-09T07:52:56","modified_gmt":"2021-02-09T06:52:56","slug":"el-fascinante-universo-de-las-particulas","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/09\/el-fascinante-universo-de-las-particulas\/","title":{"rendered":"El fascinante universo de las part\u00edculas"},"content":{"rendered":"<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR3s55wQf-4lHVlRyYta9OZY8hS1IwWXuN5Yw&amp;usqp=CAU\" alt=\"Resultado de imagen de \u00bfQu\u00e9 no ser\u00e1 capaz de inventar el hombre para descubrir los misterios de la naturaleza?\" \/><img decoding=\"async\" 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alt=\"Resultado de imagen de \u00bfQu\u00e9 no ser\u00e1 capaz de inventar el hombre para descubrir los misterios de la naturaleza?\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Los rayos c\u00f3smicos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTzMFD2bKApf9W6YyiOH1iMcF1aMspKr72zyg&amp;usqp=CAU\" alt=\"Resultado de imagen de \u00bfQu\u00e9 no ser\u00e1 capaz de inventar el hombre para descubrir los misterios de la naturaleza?\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\u00bfQu\u00e9 no ser\u00e1 capaz de inventar el hombre para descubrir los misterios de la naturaleza?<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El cuanto de acci\u00f3n de Planck\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de El cuanto de acci\u00f3n de Planck\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Esta fue la semilla que sembr\u00f3 Planck para que creciera el \u00e1rbol de la mec\u00e1nica cu\u00e1ntica<\/p>\n<blockquote>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Cuando, a finales del siglo XIX, un joven Max Planck expres\u00f3 ante un profesor de f\u00edsica su deseo de dedicarse a la disciplina, recibi\u00f3 la respuesta de que ya no quedaban grandes cosas por aprender: a lo m\u00e1s a lo que pod\u00eda aspirar un f\u00edsico en aquella \u00e9poca era a clarificar algunos detalles menores. Sin embargo, Planck no se dej\u00f3 amedrentar. Pocos a\u00f1os despu\u00e9s, sus investigaciones daban el pistoletazo de salida a la mec\u00e1nica cu\u00e1ntica y, con ello, contribuyeron a cambiar para siempre la imagen del mundo.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Constante universal, igual a 6.55\u00d710<sup>&#8211;<\/sup><sup>27<\/sup>\u00a0ergios por segundo.\u00a0<strong>El cuanto de acci\u00f3n<\/strong>\u00a0es la magnitud fundamental, descubierta por\u00a0<strong>Planck<\/strong>\u00a0(1900), de la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/revistaideele.com\/ideele\/sites\/default\/files\/origen%20universo.png\" alt=\"Resultado de imagen de \u00bfQu\u00e9 no ser\u00e1 capaz de inventar el hombre para descubrir los misterios de la naturaleza?\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\u00bfDestruyen los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> la informaci\u00f3n? \u00bfTiene el universo m\u00e1s dimensiones? \u00bfCu\u00e1l es el destino del cosmos? Diez preguntas fundamentales que siguen espoleando la imaginaci\u00f3n de los f\u00edsicos.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> pueden describirse como pozos oscuros que tragan para siempre todo lo que cae en ellos. Hace tiempo que los astr\u00f3nomos cuentan con indicios claros de su existencia. Sin embargo, su descripci\u00f3n \u00faltima en t\u00e9rminos f\u00edsicos sigue siendo todo un misterio.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS96XY6yB_nZdoS8OjNcE1RUvurF5JTbbJkWg&amp;usqp=CAU\" alt=\"Resultado de imagen de La fuerza de Gravedad\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSoQaHN0B4XD4Y1Kp2PACyuuaHjjM-dvAyeTw&amp;usqp=CAU\" alt=\"Resultado de imagen de La fuerza de Gravedad\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Sin la gravedad nuestro universo no existir\u00eda. Sus efectos resultan obvios: se trata de la fuerza que nos mantiene pegados a la Tierra, la que hace que los planetas giren alrededor del Sol y la que cohesiona las galaxias. Sin embargo, los mecanismos que subyacen a esta interacci\u00f3n fundamental siguen siendo un misterio. No hemos sido capaces de localizar a la part\u00edcula mediadora, el Bos\u00f3n llamado Gravit\u00f3n (si en realidad existe).<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Donde et\u00e1n las dimensiones de la teor\u00eda de cuerdas\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExIVFhUXFRUYFRUVFRUVFRcVFhUWFxUXGBcYHSggGBolGxUVITEhJSkrLi4uFx8zODMtNygtLi0BCgoKDg0OGhAQGy0lICUtLS0tLS0tLS0tLS0tLS0tLS0tLSstLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAOUA3AMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAABQMEBgIHAf\/EAEAQAAEDAgIHBQYEBAYCAwAAAAEAAgMEEQUhBhIxQVFhcSKBkaGxEzJCUsHRFHKS8AcjYuEzU4KissJjcxY0Q\/\/EABkBAAMBAQEAAAAAAAAAAAAAAAADBAIBBf\/EACYRAAICAQQCAgIDAQAAAAAAAAABAhEDBBIhMUFREyIyYSOBkRT\/2gAMAwEAAhEDEQA\/APcUIQgAQhCABCFQkxVobrWJbnmLHZke\/I+C42l2dUW+i+hVaHEY5b+zeCRtGxw6g5q0ug006YIUNTUtYLuPQbz3KsysLjlkPNdSZwvrh8rRtIHUoi2IliDhYrgII5A73SD0IK7WA0mhfA\/XY4tO4tNip8C02zDKnoJQP+bR6jw3pvxNq4m5Qrk3CFzHIHAOaQQRcEG4I4grpKMAhCEACEIQAIQhAAhCEACEIQAIQhAAhCEACEIQALz3G5XU1c9oP8ua0mr8N3ZOPI6wJ716EsV\/Eqm7MM3yvLD0eLj\/AIHxW4JN0\/IzHKpCrFKd8ZbPGS3g9u7kfsdqdYZpoHx6r22nG74XD5hw5j9iPRqpD49R1iCMwcweKT6S6MOjPt6e5AzLBm5tt7eI5eq1GKT2sozNT77HTJy8kuJJO9OKJyy+B1ftYw8buy8cHfY7QfstBRyJskedN1wO4XqdLY5FZjmU7iajIpaS4b7aFwA7QBLeZG5eSFe3CQLzDTTC\/Y1Bc0diW7m8nfG3xz7+So006e0apWqIdHdIJaZ1gdaMnOMnLq0\/CV6ZheJxzs14zfiDk5p4ELxyLanWE1L43BzHapv5cCN4TsuFS5XZhvk9VQkdFpLE5vbOq8bQASDzFvqpTpBHuY8+A+qi+OXo45JdjdCUtxwH4HeIUzMXYdocOoH0KHjl6DfH2MEKCKrY7Y4eh8Cp1hqjVghCEACEIQAIQhAAhCEACEIQALPaexa1FIflLHDue0HyJWhSbTH\/AOlUf+s\/Rah+SOrswujVVZwW+a64uvL8CkNwV6dgrddgJ2DzTs8adj5S4FceBFk\/toQAx9xOw5NI2h7eYPqUyfhThm0jonKiJ1fy+n9kpTZLNKXYpaCNoUzHpi6MOVZ9PZa3pivjaOA9K9JKETxFh27Wng4bD9OhTMtsqdQ+5Wod2jltHlcYcHEEWIJBB3EZEJlTQuO3+yc6Q4VZ4mA97J35tx7wPLmijp1bvTVmnOzmlpinVJFfbtRTUyYw06RKZmVMibTLv8OFdbGu2xJTmZUBc+BRfiXx+6424HMeCbup0sxBll1STNKLTLNLjrSbSDVPH4f7Ju1wIuDcbiNi8+qZEYdjr4XdntM3tJyPMcCiWC1cRqfs9CQquHYgyZmuw34je08CFaU7VcM2CEIXABCEIAEIQgASDTuXVoZuYa39T2j6plUYvTsyfPG08C9t\/C91jv4hY9BJTtjjla4mQF2rn2Wgn11UzFFuaOpGXwGK5AXpuEv1W2C87wCoiabmRo6my2VDiUVspY\/1t+6qzKxc5S9GnbKCiR+SWxVLTscD0IKn17hSbTin7JLke74bl3+KbbPLkqrJV9eQu0c3ejmZ11U1c11LKwbXtH+oBQOxKFv\/AO0f6m\/RbXBhxlJ8IkqYA9had48xmFSpqWykON0\/+a3zP0XLMZpv85vn9ltS4OfFP0\/8GEUdlajYqEGJQO2TRnlrtv4XTOGxzCXJmowrskjjQRqnkp2r49txZKsbR9a66R6SO1W34q69zmFI9MZXuibqNJIOds+9MhH7IIyTdMy1XVZqmZlTkc4HO4PAix818ZJxXopUDQ4wvE5IHh7D1G5w4FelYXiLJ4xIw9Rvad4K8lYU40dxY08mte7Dk9vEcRzCTmxb1a7Mp0enIXMUgcA5puCAQRvB2LpeeMBCEm0pxUwQ9n339lnLi7uHmQg1GLk6RV0i0qZATHGA+Xf8rfzW2nkPJYPEsXnnP8yVxHyg6rP0jLxUJBOZNzvJ23XzUTE0j0Y6VRRULF9dg0kg1uy1oGVybnuATGmprnknAblZZnqHD8QenXkS4TohPM1xjdH2TYgucDmN3Zsoa\/A6qnzkhcGj4hZzepLb277LdaIO1HFu5w8xs9StRUTtYLuNh69FqOdy\/ZHlvHPg8YpZQU5pswm+NYNFUOL42iJ24tGTub2jLvGfVLsOp3tcYpBZwz4gt4tO8LmePG5Fml1Ucn1fYOaeJ8SoZGppLBwVKdqjjMtVMWytUEjrJrBhkkp7DcvmOTfHf3LTYTo9HD2nduT5iMh+Ubuu1VwRLqNVDHx2\/RkKTA6ib3Y9VvzP7I7t57gmkWhDj784HJrCfMkei2iLJl10eVPVZJfoyB0FG6od3xg\/9lD\/APEaqLOGobfkXxHyuPNbRdBy7uYtZZeWYxukGIUtvxEZe3i8C3dIzK\/W60eDaXU89mk+zefhfaxP9Lth8jyTHX3bt44rO4zolDKC6K0T+A\/wz1b8PUeBWeH2bU4vs1k8WsOaVVkN2n97FksK0gqKKT2FQ1zmDcc3NG4sd8TeXoth+MZKzWY4EOzaRvG\/oQhXFmcmO1YgnpwdouldRhsZ2sHUdn0WgnaBtSmplCtg7IuU+BHUYOG5sJPJ2fgVTa0jqnMsyoyi5v4p0bNb35NjoLies0wOObe0z8pOY7ifNaxeW4JWeynjcNmsAejuyfIr1JefqYbZ2vJRilaBYHTabXqA3cxoFubu0fLV8Fvl59pEy9VL1H\/BqmbpHoaJXk\/oSCHkpo6dW2RKdsPFJllPVfBBFHZTBfXBQVM4aP34pfMmIfY6wiMl9xkG7foFYxTXL9ZxuN3ADhyXzRCnlLC6QFrXO1mX2uFhnbcFozSMtYi\/VWYf4jzNY\/kdGehViSna+19rTdp3g7+4q9LhjRm3LkovYkKiUoyR56U4OypJhmtncAeJQzC4xnbWPF2flsXyeu9lMxrvclBA5SNt6gj9KYsOY4XUqxKPR6PzTlDlhHFYLqyne1QOamoiaPi+LlxKjJPFaoxZMvhcOKhsiyKObiQyBRunO4eKCFy5bSRy2K8bohOzVftHuutm08uR4JHhVPPTPys9hPaANuV7HetWWqCRlty3w+DUM04ceBZXVbne60pU+N55LSGG6gfTp0WkJlNsQfhSoa1mq3qQP34J+6mWbxqcF+oNjdv5t\/h90xSthCNsr0wu9o4uHqvYKd92tPFoPiF5fo5QlzvaEdlt7c3EfQfRemUH+Gz8o9FLq3dFON8tFhYrSeHVqCfma0+A1T6LapHpZR60QkAzjuT+Q+94WB7ioZK0XaWezIr88GcibYLtyjo5A6yt1sQaLhRNc8nqylToWzyWuVf0Xwb2zjNKLsaey07HPG8\/0jzPRJZnFzgBnnYDiTl6r0qgpRFGyMbGtA6nee83KrxRpWRanJtVLySSm1jwP9lICuJhdp6KrT1GSbVnnsuqCViDOoZJl1JmG0ZX+IbtWGJ28TC36H\/ZWcAxP2kYDjmEn\/iRV3jiZxeXfpbb\/slOA1ZAVSxXjG43cD1FkoLQo3uSPDsQ3E7fVMDMlfG0TTlTpkxcuCVCZVyZF1RYpzJ7ouqxl5rn23Na2GdxZc5ca11UqZ8il4xAhbWN0G4egLl7Eshxpmx1x5+isyY1Bb\/E\/wBrvssOM0+hsNr8k4avjmJZJpLTt2azuTR97KCHG5Z3iOCEAn4nm9hvJA2I3NdjP+WUuV17JccrRDHce+7Jg58eg+ySYVo5I\/ty3Y05m\/vu7t3UrZ02Fhh13n2kts5CBlyaPhHTvupnhaWalSFVsVIoxQNY0NaLAbAFoKIfy29Akzmp3SjsN\/KPRKyu0dwr7MlXwhfUJBSYLSHCX0zjLGCYScx8h4H+nge7rxJiTZKdxB7bSLjfYmwPmt+5oIsRcHaCvLP4gUkdNOz2F2FzS5zb9kZ2FhuBscti7HCsjryVw1LaSkX9GYNepjG4Eu\/SCR52XoqxOhrAHNmNg10ZsTsDiW9k8DkVtQVymuxeoknPg+rOGbVcRwJHgVo1j8cn1JngG+YNuoF\/NNxK3ROxk6vAGZVGbEbpHNWHec\/3uVWSVxB3DeTwVcMSJpivS+u9pMADkxtu8m58rKthryNipOu9xdxN04oobKiqVFEntikNqSUjPhsTqnrLj1SeEKYbbjI\/valOJPkkpDj8Qvhm5peJij2q5tEMumcKN056KSmw2Z+YbYcXZeW0q0MGaPfcXctg+6y5xXk78chW6ovltvuASStqtRxa69+FrG25auctYMgB0WD0inD+1vBy6HcmQd9GscE5Uzp9cdwt5pVVVri\/aSBu3c1V1zxPiVym7b7LowjHpGtwLC3T2LRkd+4L0rBsJZTs1WjM+87eT9uS8w0L0hdA4RE9guuOR3r06DFmuG5eZlxuMmU5cspxS8E04VSRSyVIKrPkRFHnTI5E8jFgByCRMN3NHEgeafrmXwawrsEIQlDjiaVrGlziA1oJcTsAAuSvF8ZrjV1L5TexNmDgwZNHXeeZK0unGkftj+GhN4wf5jh8bgfdHFoO\/eeQzS4XQm+zxV2DHsW59huo22hYszVOxO56BozaS38pLfRKsBp9UJ66LndTSdSDI1PkTTsk2CSQf6jdKZcJF87nqSVqZYlVmiTYZKJJQfszww0Dd5JfpE0RwO4uIaO\/b\/tBWncxYvS+p1pRENkYz\/M7O3c236inwk5Mzjj9hFTR5pvAFVpo1fgiJIDQSTuAufBPY2bsmY6ysxAuIDQSTsAFyfBNMO0dJsZTqj5W5u7zsHmtTRUscYtG0DzJ6nepsmeK65MRxN9sz1Do7I7OQ6g4DN32Cf0WGRR+63P5jmfHd3K1rBfQVJPLKXZRHHGPR9VLEAALq6srpRjAaCGm5z6Bcgm5G3HcjO6TYoB2Qdu3osXUzF21TYhUlziSblUl6sI0jMIJAhCFsYSUp7beq2eG4gbDNY6kHaHf6JxRyWKVkjYOVI2sVad6mFRfYs\/TT7vBXGTJDgJkaDB7ulHIE\/T6rRJJoxF2XP4mw6Db5nyTtSZX9jUFSPj3AAkmwAuScgANpWG0j0iM14oSWx7HOGTnjgPlb5nknGmk5ETWDLXd2ujc7eJHgsnDAn4MSrcxeTJXCI6KjAtYWTSkgz711Txq1GLFPk7EbxrRGwCYsmSmJysskUs48moTLzn3UE+wrkSKOpqGsY5z3BrQLknYAsJDG7F2K17YInSO3bB8zjsA\/fFefwtc8l7s3OJcTxJN01qHSV8wDRqxgnV1sgBvceLjw3bFr8KwSOGxtrP+Y7vyjcqlOONfs7W1CHC9HXvsX9hvD4j3bu9amiomRCzG24naT1KsISJ5JS7Mn26+XQvllgD46Q8VXnnfYgOI5iysEKJ0a0qMuzPPrJmP1nPc7i1ziQRyG5ItJKm4uNi2VVRhwzCT1GEDgqIuLdmsWZwtPk89ZTOdnbLmpJaUtaStlNhljsSfHabUYObgPIlUqVmllcpUZotRqqfVXwtWrKDujZnfkr8JzVWlG1W4NqyzLfAxgdkmEDi7IDO9hzKVwlabQ6h15dc+6zPq4+74ZnuCVke1WLRs6Gn9nG1nAZ9d58bqdCF5jdjBLpTS68QcPgNz+U5H6LMRtXoDmgix2HaslimGmF1xnGTkeHIqvT5ONrJs8H+SK8RXbn2Kra44riWfmFRtJrGkcllOyVIRWgb\/AAK6lrpbfy4XOPFw1W+drrMo+zUIyk6Q7qq9kTdZ7rcBvJ4Abys1V1DqlwL8owbtj3fmdxPkEvqKeoc7Wex7j3Gw4AA5BMMHeHHVOTuByPgVDnlKK+p7el02JK202OsDhAJNshYD1P0T0Jdh0dm9XO9bfRMmhcxqooj1Mt2RsEL7ZFlsQfEIQgAXWqubrtpQdRyY1DLTq8wKT2S5uo7ssz8sNyslpqLGNo4OJ77AehW7laLrAaYyXqSPla1vlrf9lThncjscVSszRauSFae26hIVg0kgGQVyJiihjVlgWWYbJoGEkAC5OQHEnIBeoYJh4ghazftceLjt+3cszoRhFz+IeMhlGOJ2F3ds634LaqLU5Le1BFeQQhClNgvj2gixAIO0HML6hACWq0bicbtLmchmPAqjWaMARud7RxsL2AA2beO5ahfHNuCDsKas015FvFD0YSCBjMwLHicz4ldPqVDWNLHOafhJHgl806uSvkka5LNTiFhtSKrxF7nAg21TdpG2\/wC9y+Vkt1TW6RVhx7efJ6fotXMqYdwe3J45nMOHI\/dNKcZ6p\/fJebaJ1xinBGwizhxC9NdYgPbvXn5YbJUh7j5OzAo3MVljri65kCWmLcSm4KMlTvCrvW0KlwfC5AkUTyq8klltRsU5UMY6hTTVeVh4rPyVuqiHHYwbPdbquywvtG8eXmmNV5ljcutUSn\/yOHc06o8gtbimk8bARD\/MfuyIYOZO\/oPELHexuSTmSbnqcym4INO2VbkVrLtsOeYVkMXQaqRbkctamuA4S6okDcwwZvdwHAczu\/sq+H4e+Z4YwZnwA3k8AvTMJw5kEYYzq473O3kpGbLsVLs4uSzDEGNDWizQAABuA2LtCF54wEIQgAQhCABCEIAx+mVJqvbKNjsj+YbPEeiykzl6liNG2aN0bthGR4HcfFeX4hSuje5jxYtOfPgRyKv0+S47fQmUKlYun2KBW3BcCMcFQMTJ8LZ2rr0fAau7dUrBUTLLT4VLZS51ZtS4NdG23Tch6rQVFwunSKSjDkcyFVpFI9ygkctpCZMhkKozO2ngrUjlQqHZKnGiaTFtU5JqgJtUJZM1UxOIpNyOauFirPapKeTcVpoenZ2WqxQUL5nhjBcnbwA4k7grWFYU+dwAybfNx2DpxK3+G4cyBmqwdSdrjxJU2XMocLsbGLfZFg2Esp2arc3H3nbyfoOSYIQoG23bHAhCFwAQhCABCEIAEIQgASfSLA21DcrCRo7LuP8AS7l6JwhdjJxdoDyKqpnxuLHtLXDaD6jiOa5jjuvUsTwuKdtpG7Njhk5vQ\/RZDEdF5o82fzG8ve727+5XQ1CkueGLcRXSjem9Ic+5LmxlvZIsd4ORur0RzC7I74HlLOrftEoierbJEhxFSLRcoZCuTIo3PXVEVJkczlQqHK9IQVUkpy7Jtz0F\/ROjwLoVzKhMFoH4JORcR35XaD4EhJ6vCqvYIH9QNb0TFkj7Gxxti2UgZqKnlBcMslOMBq3H\/AlvzaR5lPMF0KlLg6ciNt7loIc88ssh1uUTyxS7KcWKMXcuTS6LsJZrkWGxvDmRy\/unq4hiaxoa0WaBYAbgF2vMbtjZSt2CEIXDIIQhAAhCEACEIQAIQhAAhCEACEIQBFPTMf77Wu6gFVHYLDe+pbo533QhdUmugokbhkQ+Ad5J9SpRSM+QeC+oRuZykffwzPkb4Bffw7Pkb4BfEIthSOhE35R4BdAIQuHT6hCEACEIQAIQhAAhCEACEIQAIQhAH\/\/Z\" alt=\"Resultado de imagen de Donde et\u00e1n las dimensiones de la teor\u00eda de cuerdas\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">El espacio ordinario tiene tres dimensiones: arriba-abajo, adelante-atr\u00e1s e izquierda-derecha. Sin embargo, nada impide que tenga m\u00e1s. La\u00a0<a href=\"https:\/\/www.investigacionyciencia.es\/revistas\/investigacion-y-ciencia\/teselacin-para-la-mente-186\/supercuerdas-8063\" target=\"_blank\">teor\u00eda de cuerdas<\/a>, por ejemplo, predice un espacio-tiempo de diez dimensiones: nueve m\u00e1s el tiempo, algo imposible de visualizar pero perfectamente posible desde el punto de vista matem\u00e1tico. De hecho, la idea de que el universo podr\u00eda tener m\u00e1s dimensiones de las que podemos ver no es nueva, sino que se remonta a los a\u00f1os veinte del siglo pasado.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La teor\u00eda de Kaluza Klein\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">La Teor\u00eda de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a> lo comenz\u00f3 todo al imaginar la quinta dimensi\u00f3n en una teor\u00eda que un\u00eda la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> con la de Maxwell. Se ha llegado a la Teor\u00eda M que recoge todos las dem\u00e1s, y, para verificarla se necesita la energ\u00eda de Planck (10<sup>19 <\/sup>GeV) que, est\u00e1 fuera del alcance de la Humanidad.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.investigacionyciencia.es\/files\/33398.jpg\" alt=\"[NASA, ESA, Harald Ebeling (Universidad de Haw\u00e1i en Manoa) &amp; Jean-Paul Kneib (LAM)]\" \/><\/p>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<blockquote>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Los cuerpos celestes que nos son familiares no constituyen m\u00e1s que una peque\u00f1a fracci\u00f3n de todo lo que existe. Seg\u00fan todas las observaciones y modelos, la radiaci\u00f3n y la materia que conocemos (la luz y los \u00e1tomos que componen los planetas, las estrellas y todo lo dem\u00e1s que podemos ver) apenas dar\u00edan cuenta del 5 por ciento del contenido energ\u00e9tico total del universo. El resto se compone de dos agentes de naturaleza desconocida, conocidos como\u00a0<a href=\"https:\/\/www.investigacionyciencia.es\/revistas\/temas\/universo-oscuro-673\" target=\"_blank\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> y energ\u00eda oscura<\/a>.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">(Se deber\u00eda decir&#8230; &#8220;El resto parece que se compone de&#8230;&#8221;<\/p>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.investigacionyciencia.es\/files\/33399.jpg\" alt=\"[Dominio p\u00fablico, v\u00eda Wikimedia Commons]\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<blockquote><p>\u00a0Una teor\u00eda unificada<\/p>\n<p style=\"text-align: justify;\">Numerosos f\u00edsicos, <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> incluido (se pas\u00f3 los \u00faltimos 30 a\u00f1os de su vida busc\u00e1ndola),\u00a0han so\u00f1ado con la posibilidad de formular una teor\u00eda a partir de la cual pudieran derivarse todas las leyes de la naturaleza. Y aunque hasta ahora todos los intentos al respecto han sido infructuosos, no pocos investigadores se hallan convencidos de que semejante teor\u00eda final\u00a0deber\u00eda existir (so\u00f1ar no cuesta mucho).<\/p>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Entrelazamiento cu\u00e1ntico\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Entrelazamiento cu\u00e1ntico\" \/><\/p>\n<blockquote>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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 Confirman el entrelazamiento cu\u00e1ntico<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">&#8220;Por extra\u00f1as que puedan parecer, tales propiedades han sido verificadas una y otra vez\u00a0<a href=\"https:\/\/www.investigacionyciencia.es\/revistas\/investigacion-y-ciencia\/el-test-cuntico-definitivo-759\/accin-fantasmal-17155\" target=\"_blank\">en todo tipo de experimentos<\/a>. Sin embargo, no existe un consenso claro sobre qu\u00e9\u00a0<a href=\"https:\/\/www.investigacionyciencia.es\/revistas\/especial\/la-interpretacin-de-la-mecnica-cuntica-745\" target=\"_blank\">noci\u00f3n de realidad f\u00edsica<\/a>\u00a0subyace a tales fen\u00f3menos.\u00a0<a href=\"https:\/\/www.investigacionyciencia.es\/revistas\/investigacion-y-ciencia\/el-futuro-de-la-fabricacin-581\/bayesianismo-cuntico-11315\" target=\"_blank\">\u00bfDepende la realidad de la manera en que la investigamos?<\/a>\u00a0\u00bfExisten\u00a0<a href=\"https:\/\/www.investigacionyciencia.es\/revistas\/investigacion-y-ciencia\/el-multiverso-cuntico-711\/el-multiverso-cuntico-15484\" target=\"_blank\">otros universos<\/a>\u00a0en los que se materializan las distintas probabilidades cu\u00e1nticas? \u00bfEs correcta la interpretaci\u00f3n habitual de la\u00a0<a href=\"https:\/\/www.investigacionyciencia.es\/revistas\/especial\/la-interpretacin-de-la-mecnica-cuntica-745\/teora-alternativa-de-bohm-a-la-mecnica-cuntica-3027\" target=\"_blank\">funci\u00f3n de onda<\/a>? Sea como fuere, la mec\u00e1nica cu\u00e1ntica parece apuntar a\u00a0<a href=\"https:\/\/www.investigacionyciencia.es\/revistas\/investigacion-y-ciencia\/ms-all-de-los-lmites-de-la-ciencia-562\/ms-all-del-horizonte-cuntico-10576\" target=\"_blank\">los l\u00edmites de nuestro entendimiento<\/a>: en su nivel fundamental, el universo parece tener una estructura completamente distinta de la que nos indica nuestra experiencia cotidiana&#8221;<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La gran Explosi\u00b4\u00e7on\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\u00a0 \u00a0 \u00a0 La supuesta explosi\u00f3n que lo empez\u00f3 todo<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTzj81a-GGN9HfzVADSepNlZ8W8px6u7A3S2Q&amp;usqp=CAU\" alt=\"Resultado de imagen de Muerte T\u00e9rmica del Universo\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Temperatura del Cero absoluto (-273,15 grados cent\u00edgrados), ni los \u00e1tomos se mover\u00e1n, ser\u00e1 el fin del Universo.<\/p>\n<div lang=\"es-ES\" data-md=\"61\">\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CAgQAA\">Aunque la\u00a0<strong>temperatura<\/strong>\u00a0m\u00e1s alta que puede alcanzar la materia se calcula en casi 1.420 quintillones de grados cent\u00edgrados \u2014la llamada\u00a0<strong>Temperatura<\/strong>\u00a0de Planck\u2014, el l\u00edmite del fr\u00edo m\u00e1ximo nos queda mucho m\u00e1s pr\u00f3ximo: el\u00a0<strong>cero absoluto<\/strong>,\u00a0<strong>cero<\/strong>\u00a0kelvins en el sistema internacional de unidades, se estima en -273,15 grados.<\/div>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CAgQAA\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSi9EHDMnbrT-TNvCkkJeC_nrRhUOhN0UsDJw&amp;usqp=CAU\" alt=\"Resultado de imagen de El Experimento de Rutherford\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El Experimento de Rutherford\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de El Experimento de Rutherford\" \/><\/div>\n<\/div>\n<\/blockquote>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Ha pasado mucho tiempo desde que Rutherford identificara la primera part\u00edcula nuclear (la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>). El camino ha sido largo y muy duro, con muchos intentos fallidos antes de ir consiguiendo los triunfos (los \u00fanicos que suenan), y muchos han sido los nombres que contribuyen para conseguir llegar al conocimiento del \u00e1tomo y del n\u00facleo actual; los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> circulando alrededor del n\u00facleo, en sus diferentes niveles, con un n\u00facleo compuesto de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que, a su vez, son constituidos por los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> all\u00ed confinados por los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>, las part\u00edculas mediadoras de la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a>. Pero, \u00bfqu\u00e9 habr\u00e1 m\u00e1s all\u00e1 de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>?, \u00bflas supercuerdas vibrantes? Alg\u00fan d\u00eda se sabr\u00e1.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\">Part\u00edculas<\/strong><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">El universo de las part\u00edculas es fascinante. Cuando las part\u00edculas primarias chocan con \u00e1tomos y mol\u00e9culas en el aire, aplastan sus n\u00facleos y producen toda clase de part\u00edculas secundarias. En esta radiaci\u00f3n secundaria (a\u00fan muy energ\u00e9tica) la que detectamos cerca de la Tierra, por los globos enviados a la atm\u00f3sfera superior, han registrado la radiaci\u00f3n primaria.<\/p>\n<p><!--more--><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Millikan y los rayos c\u00f3smicos\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Millikan y los rayos c\u00f3smicos\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">El f\u00edsico estadounidense Robert Andrews Millikan, que recogi\u00f3 una gran cantidad de informaci\u00f3n acerca de esta radiaci\u00f3n (y que le dio el nombre de rayos c\u00f3smicos), decidi\u00f3 que deber\u00eda haber una clase de radiaci\u00f3n electromagn\u00e9tica. Su poder de penetraci\u00f3n era tal que, parte del mismo, atravesaba muchos cent\u00edmetros de plomo. Para Millikan, esto suger\u00eda que la radiaci\u00f3n se parec\u00eda a la de los penetrantes <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>, pero con una longitud de onda m\u00e1s corta.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de El f\u00edsico am\u00e9ricano Holly Copton\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de El f\u00edsico am\u00e9ricano Holly Copton\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Holly Compton<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Otros, sobre todo el f\u00edsico norteamericano Holly Compton, no estaban de acuerdo en que los rayos c\u00f3smicos fuesen part\u00edculas. Hab\u00eda un medio para investigar este asunto; si se trataba de part\u00edculas cargadas, deber\u00edan ser rechazadas por el campo magn\u00e9tico de la Tierra al aproximarse a nuestro planeta desde el espacio exterior. Compton estudi\u00f3 las mediciones de la radiaci\u00f3n c\u00f3smica en varias latitudes y descubri\u00f3 que en realidad se curvaban con el campo magn\u00e9tico: era m\u00e1s d\u00e9bil cera del ecuador magn\u00e9tico y m\u00e1s fuerte cerca de los polos, donde las l\u00edneas de fuerza magn\u00e9tica se hund\u00edan m\u00e1s en la Tierra.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTWodrttGDs3JBSbKMdxvusJmYjcSbfs3sAEQ&amp;usqp=CAU\" alt=\"Resultado de imagen de Millikan y los rayos c\u00f3smicos\" \/><img decoding=\"async\" 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tW5chdouvGkaTkDvTEbGRysqPfUhjSGHMm3TfOvXNUpPbUJNM+H0mbweP758pcuFjJ3\/AL+3lXYBC6QALBaVKlFERRE1aH4L\/t2z9rg\/mKlV\/wCglahWRREURFERREURFERREURFEUtiwzmB6kkwAOpJ2ooJhW\/ZbqoItIj3AZDtqzg91FHmFicmcxMVlVMawOC5606kgcI\/KQvXmQsLZZEcA6ZO2GAnnBG\/lVyA7MZLUNDoLrkf17Ju721dRosXbipEZYkmR3jMY57bVj9Bjh\/saCeSyGzMeP8Aa0E8uiYudv8AFgrdF52XYAsTpOcGDIzJHUDyIGjGtaMELNux0ILMAHlnxVlf7fa+lp7tuw5Epc121kgMPj8S4ZecYbpFHHT2XOzY20i5rC4A3EE+2Ry9lzl\/iLDtPufdjpbckD5XJP8AuFWIdoV6DWPaIxTzHxHspLN\/ShS3f0AsGMqVJIEDvJqxk4J51Qtl2JwnvyVS2XYnNm3ecK14DtDjEtsJF9BCi2Qt5ZO5gSV7oPTcVk9tIkTb0XLWobO54J8J33aeuqvODPA8Uvu7to8O4TvESVAmVUtyHxBY5gA401nje2JMjIHXzGo9VwVP8vZnY2Oxtnz5xrz9NVy9\/si7bNxJRzbl9aNqXuiWExgwJhwp7hG+D1OeyYJz\/K9Zu0MeATIm0EXvl2J\/Ka7FuLe1q8SzLc2MBwT3x8IByGDQDqEbYo9paBGWXIfpZbQx1OHNyAI8t2\/lCte0+BuJasW1E3NWg+NVbUx0E\/mhRJEwJM4ismua0lzso9iZ9VzUK7HVHuOUSN4jP1tlfqq7\/pF97tlzMMEnWwXPxIqqJHoBz86HaWYXDUTkJ5Lb\/KpNY8bpyvyPZV52V7Bv7wPdJ1GSAq6cttCQWkZMFRtXPU2x5cKTWweNzHGPmdV59b+YBAp0hJy35enqV0PAdhcBwrFfdC5eUH8NYd1OBLuSVtxqBgsWg+EVU4yf9zzBsAM58jw+dyw2h21VGzWqYQdBn3bdnZUHtN7esgNnhmXVzZMonQIfjb9fwjMA4I22bYQwB1S53aDyyJ435rp2L+KB8VQQN3\/R\/wDsd3DrGS86uXCxLMSScknJJPMk16C98AAQFpRSiiIoiKIm+FP4d0eSt9HCx\/u+1FU5hKUVkURFERREURFERREURN8KtrSS63GIydLBQFwJJKmMmNuYqjsc2hZvxz4SBz\/sKZuzYm5D+6EEGO8QdsbDmNW2DExFA7IHNQKos0xKVv8AEEjSBpQGQo\/iTzPmflAxV1oBF1bez7BEvXBcQEWmm2yk6hKgDIjJPIyInaaxqNLyG+srl2kFxa2DmL9VBdvK1sHQoTWVgadawNQOoAT4m5fDnkasGkarRrSHZmY8u8kmxZPCQUbMxIMAjIOxAY48\/Q1bNaWdnmm+H4nWmnuoULPhTDhtAYMPLQrCNoaMxVC2HTnPp33qs3Mh2LOYHKJiOscbaSrXsO3ca48gtpEERrh1woV5yCNQGdsHEMefaC1rR3bXvouXanNawaeltelvxey5zi7ARionEggiCpBIII612Nki672HEJTn\/TBHihitsqD8RdQY8tnjrA6g1mKn5WQrXy1M8I7HYVh2f2aNNj3k9+6sIPiLxGptlGkA9e\/y3rGpVJxYNAb8uHeSwrVzL8GgN90cMz7WXQX+G40K7i3cLqxa0ILIo1BAzMQF1CCyjlJJ5CsqdJtSA1vhNicibZct\/ovOZU2ZxDcQg2O82mN8HXoFt2P7PyWuXlt27oW5C23YMZRh3iG0rE8jV9pLaTLvnK2eo3b1G07aGgNYSWyMxIzHmeic4Ps9LdxZR7l4d5VQQLeohNTEAS0EmSrGATO08DqtTaQGNIDTa+vK\/wCRu3rnrbQ6tTs4NZrOsXgXNt9xu3rqhwPvTbGqCVOpVgFiCTtpJxy8JBnrFXa6ixn0bzlJyz4XA55LyaT3AuYxpJm3fHkQfVTdpW7HAAvfYWtWYA133OcACYEDck7GAImrUqAY4hrsVs9ByH5uOS6mbBWqQ2ub6N3DedB59Cub4\/ti9eUwTwfDQdcN+KwJEa7vikiTpWF66hvtTzwUhJ36efwvSp\/ToeCi0F3cz58uQXG+0Xbq+6FjhVNu00luTOswAY2WQx09CJrpoUgwk5nKe8h2V3bHsZD\/AKtYy4dBvjjxXKmuheosURFERREURFETPCeG7+wP+S3RVOY70S1FZFERRF3PYvZtpuHt6raEkTJAnJPPeupjAWiQuCrUcKhgqS97NcM3wFf2WP8AORQ0mqBtDwqi77MqfDcYeoB\/hFDs24qRth1CVu+zN0eFlP1B\/hVDs7lqNrZqErc7C4gf\/GT+yQfsM1Q0njRaDaKZ1WfdPw51FW94NsHSvqfiPlt1nIqhaRmFYltQRon7HtXd92bdxLdxScyqrjmO6BHOGEEaj8sTRYXh+q5Xfx7C8VGkgjifz7ZZJV7PCMQG95ZLBTMi4gkc8BvWJjodquJ3rYGsNx9D8eyFsgNotaXQtBfMmQVkpggZnb+lZk6uSSRifY7vXNI2Rh0PSfmv\/gtWp0K2dmD3dM9jKks13NpQNQzkkwu2QRJM+RHOs6pdENz0WVcugBn3HL8pjs7s8HRcViuptABB5yC0gZUd7YSdJxuRWpUAlp076qlWrEtImB2Ofpx0PQcXwtu9ZV7Lg3APeNbCEOYYw6AadgZ3EZbMzXIxxa7C5vCcx+V59Oo6lULKjbZAzIyyMzn+rK97K7G4Z0F67bBusJKspEZzCkT1MAmAwXAArkr7U+kSxtwOPxuymRPVcO3bRWo4WU3WMnPSSBcctQMpzlO9ndlOxaRzZgfevvqUKJYEgjv6tOJ0iatibVbiJgchffe+fJcdfbGACDuH2jdc562ieNlYq51lVM6I3DHOACGMgZBmRNTSrOb4GGJ1Ge\/UCBusOS5smSf+py3cRY5ZXhVb3b1y7BLqoEyGCglxEFmf3gHejC\/FiMA6VXOLJc+NLz7a8ZtwXe2kwNhgxEnIAk24AQcpz5qy7N9l0uNdFxNbNq7otg6Q+4lQHkggSSNhJFY0i2qyaZcSDaAYMa5wOUj8LY0dqdga0hkRmbmNcImBzAXS8N7KcJwtofpBK4X8JAgJj4dI1GCfzO3qK12iixox16hA3anp+Oq3q0dmovxbS4k6CTJng3ppKn4jt9LVpmtIttRkgCSchACw5lsepnMGsoY7ZZp04kwAZk3zzyFzGumS56W1v+r9Ok3A0XMRIEanebWGRN157xWmf0rjX\/FKlgNmMwSkHOIwmyywJkiu2rs\/gABgWtnH75ZeULo+pU2maNLObHTPL4OZMRbLz\/tjt9uKMXBoXOgKYVc41g+LGCccjyg9bKYptwsy3fvfzXq7PsTdmHgudZz76qp41nLkuSWgZOZEADPpFWbEWXUwADwperKyKIiiIoiKIiiJvgRIujrbP2ZW\/lHzqQqu05pSoVkURFEXpfYq\/gWh+op+oBrsZ9oXm1fvKdIqyzhVqitFkp7dv++lQrEgLYsNh9eZ\/vpVlQiTdZC1CmFBxHA2m8VtD6qD96rgacwtMbm5Fa8X7McO5HchoAgMYMKPDkiZkaY5DrAwFNkSop7XUAk5Kqu+yVvdLjg+cH+EVP8Ajg5FdI2s6hSD2fu+9BLLcUmSNJ1QwyBueZETG9c52Uhtiqf5DPpxkfhRn2Qcaio1ggwBnIOFkZGYwJJBxkisHCqDkn+cNbd59xGqm43sC7bNhwPd20xqWW03QnvCx1fDqAHej6ZrGm77hVBv7aeiypbW14e03J0OrZj23LquEVkCqIJLXLshFcMSWBOobQ3OJgwa8t7CHZTYC3D9dF4taCSTkA1uZERGnEeqsuD4drhX3i+6cEKQoEE6AATidJ+QkRkCTkGUy6Z8JBJm0bo4HyzUfyB+nU+kzxeBu+d5HMEnsq5HAurMGgAnEzPIRE5OD03rDaH1GzQpttlYGc+XDcvOdQcWjGQ2N5F072b2Hq8AaPzHGTzmZ849MbR6dD+P2h8TFNtuJPrYbsrzK6qNNtU+Bpflc+Fvz5BXPD9hWbE3LhCyACNgdO0IuSa9KlsVGn47ucLyb5+nuvYcXUqY\/wAh4Y29haZ\/\/Z6jklO0vaU2wVs2yskBQFBu3CYyFGFEkZbbcxUu2gNdFS2gBzPlaOE57tF57v5Jzj9LZQGDVxz\/AL5STpdcjaW9xF03bmVWVIJOljEFFLLqZeZvQMKQqwxnz2sZtVUudkCANSdYJ0tcjIDisqlSlszS0GahzdmR5z90WgEgTnIlZ7e7Vt8OBaIAdjhu6FBIbSCpYHSmAADksQBitnVQ6H5xcRuJ00kjXmrUtmqubGn3OF50tMG8TOgm915l7YcWzrbut4rlsJH5QDrYCMGSy94bgnrWtIkvLScoPpb82Xv7BTa0uYMgZ\/A6R5LmW74n4hv5+fr1+vWujJe2f9gxa68ePPf13qThHVot3CApMBzPck74zpnJGecZNCNQuV4I8Tem\/wDaWvWyrFTuCQfkYqQZEhXBBEhaVKlFERREURFETXZ57zDrbuf8bH+IFSFV2XRK1CsiiIoi9M4OQiCdlA+wruaLLyXE4imfeH7VKSUvbsjcn5dfnUyqEKZLTNty5csmKq54bmr06RdMKTiuF0i2fzLq\/wB7L\/8AzVmuUPbEKNKKqZ4LhDcuIgjMnO2BOfpHzqHGGlZ13imwuKteL4G0gCm4hYs2tiX8oKgAifFPqB1rnFRxNh0y81jNQEEgzGQi3Mnfn6qI8CpjVfUGV0uquZnVBOBB7pzPIztm\/wBQtyHffBQ6q4Dws5gx+1fdjm2QwLi4IaSFKkfESFA2IMTBmBFctWmXOmQDnvHsuavVxkF7ADa4MdYt1Hmm+y7Ft11I2o3QZMFCSPQxJyZwTFZVXGm6HC2\/sfKpWolzsNM3GQOfW4PUJs9mlQwJKqVwCQcaSvLP1jb1qj2mow4BpaZtxn8LnqUnM8VSGnqfjrCS4bsiySFKa4OP1TAEjEgxzmcV5WzbNUa4k5DOL3ziLjqR5LCk5rn4QS4mxgkDvhcK\/wCF7LuuxI7qkkg6YbeROOXX716Gy\/x7KfiqHFukeIcye\/Zej\/jbXtNRzmgMaSdD7Z+w4qz4bsO2h1t4ubNk4+31mu8BofiaL+u7vqu2j\/DUqfjqm+91\/wBdZSvaPbq2zosiW21HMf09PtWdWu1jxTzcdBkOfcrl2v8AmGUfBswv\/wDI\/jvyXMcb2qdy4a4x+JoIEgGImYnAHlJE1kzbYpZzqTaG9DfkCTvK8ACptDjUqEnj7DgO4Sd3gGuBlVyoiGujxRMkISIUctjz5wa4WUXVqxwXAmXGY3E5wOWYuSuhm0NowWCT0GUf2deWdd2\/2v8Ao1nTZXXpHdAltTfADGTkamEzCmelXc9uEbLTI1kjMjUnnoNLTuHb\/FbGK1U1a2Qz57u9PJcD2ncPFcSlwMA6EEoLgJLB8EvykkAbkalETM7tpfTp4BeRF4nXqvepNNGiQ6+Kbxv4a7zlqZhS+0vAo1tbUXO40IwQtpGlQQY+EhQwyYkDkYypNqNql0ZgTxtnzWWxPeHmpa4vfPiOOnHNcVdti2cMdQIwRHXmCQRt6zXcLhe5TqOBDgtbiA98bcx0P9D\/AH5yNy2eARjb5jcfjd0UvaMEqc6iilp6xv8ANdJ+ZqrNea5aWRHFJ1daIoiKIiiIoiZ7P8R\/Yuf8b1IVXZdPdLVCsiiLIFEXqSKK7l5JW7DBqUhRhcURNcKhJCiZJERzjl86wrZSt6Lg2ZUnEkFLbBlIjTvGdTH6d6pZUGSioy4HBLBf73raZWGEhWHZNu5r1IhYgYgSJDK2ZEbAn6Gsq2EjCVz1gCA2e\/7+Fh2NwktblzjVOmfUeGfQCrtexojTh3C6Kex1p8M+fyb9V0fYPZ\/dUm4FIGRGY1P3TE8yDy2rk2hzHTg139\/hcW3bNUYCakAc50GjZ3ftWnDcLaB1ZZjmYK7YyhIP95muUtrVARY8iD+\/b8Liq1aFMRJPMW8rj38lc8LwrlQqqQoAA2Ajbpn711fTcGw8ieqvTbWrXY10Hk0e1\/VWFns2AAdOxlRz9RIH1FVcwPEOJPovRpbDhABjK4GvO4HUJjgOy1TJRFI6AE\/MwPtVG0WAYc+7c\/NdOybC2mcZY1p4QT5mBHktuN7Tt2hIMnbfpW4ZJ8VlXbP5KjszJFzl595rmuO7XN2clYx0wRP8qybtdLE6mLQL77dxzXy22fyFXamlxtHsf2FRrxIOojbIYmYHXPMcsfyNeSzbAxz3tGdzN4neQZOgwjPLivPFMtjeqYhr1xnRlYKo0KUGgOpMG4QJJDZ0yImQJk1QbSaroDcIF+JGg3Qd\/NegXNo0wx7Yve94Og0uNddSpe0e01ULZtMpdhPi0s8wpuZBwNyeiwKvUrsFL6QnC2xIm51M7yfLfZRQ2YvON4MAwLTecuZyHEri\/aPjLgPuQg\/RwToRIGvSVUhYlSQdl8nx4CNNnaMEyMWZPzrz6r6ehSptAAPjH3E7zmdDGk7gDOYVJ2d2Wkg6lDPcUC3MHukMyz8OSpjO0TNa1axgiLAZ+nmtq20Og2sBnzt592UN68eIsXbrHS6uhJAJUwFtyWkmduskk861wuZUEC0ea0az6NVrW3BB56nL+osqyzx9xwEZzI8JbvKf1WVpHoYxt007mW3GS6iwNOIDvf3\/AHvYJJhxYmdMNNvfqU0rG2TMb1Dn2mFP1PpyRJEaXngtePNnWTobTMAq4iFwMMpMwB8VSw2vmtTSc1oINje4vyPEJb3Vk7XGH7SY+qsT9qsqS7csfoc+G5bb\/Vp\/5NP2omLeEHs+7ytsfNRqHyZZFITEN6VorIoib7K\/zUHUx6yCI+cx86BVf9qUorIoin4FZuIOrKPuKkZqHZL1h+BIRHzDTuOh3+f8q6m1JJC891MgAqB8AirAqkLUqQoJ2Mx1O0x6YqHPAVmUi5TpggqJiDPy1YPSsHVCQuunSY0ybpnirh0qui26llIlQT+VjKnzH2rENi4Vnspziw+p+YWvD23GHVFyfhAOI5AkjfnFQysAbkrVxbh\/5Hlf0v1TtnjLiiEyR1usu+T3VuCYjmcfWtTgdr6D4Xn1y15gtJ5zFuEn3VnwvEPoJ02wzQSXLAT4QBDyZz8o3is3YSYBJ5Z+yyxvaYcwBu4iLcv0V1vB220gBFZhBlV0gYmILGDXm1XBzjhJmba6bgLLDGf\/AGqYdyFup+FdWrbEToH+nG\/6xzHpXU3Zw5xJy7\/q\/kulheW\/bfhb1P4VgnDDzHlO\/r1rrmF1DZx3rz1KzxF1baljgAVABcbK1arT2emXusAuc4nth7jOohUHd5ZnMkmOQiB+auPbNp+hUDWySM7Z5THIHrmvnf8A1Kpthe0Q1n2iYzM3M8ogb1z3HXRqABkgbAEDJJ365nYV5lWvUq7Q7eLfi5FrZjfzXg7UGQ1rTMDyuSdbk77BV54hQDmF\/NIjHegZGTG3n86wZTLgQzLIk5ATlbf65AwDMUKDnksGZGXJJdoai8W2JAIEEgKgBJZ2O+ZwOo6A1q9tN0AZNkAm19+c5n4K6KIYGy8b76k6Ad+6gS7asotlFywY3GVdGqe61wlYCmSWA6DA5jf\/ACYHhALbjO53fqdInMrQtqVnGq7SIBM8Q2+egnqVzPaN1uGuNffXBA750wsltIWQ3fBIfb4VHhkVRk7S3Dmdc775ytp11X0GxBtWjIiQSGi8kxdxysBbmZzC5Tju29KKtkjSSSe6FfwqIlcqIwI\/LEkYr06dEycY+NV3U9llxdUF+o\/ag4ZmYi8SSBbubmQGClYAJwO8hgYzy5HwBg4jp2Crvwj\/AF6yOk\/o95oW+IZyVZTcLQAfjBExDecwZnHoI2LQLi3stywNuDEdFBxdnQ5XUrR8SzB9JAqWmRMQrMdiExHNNLxdo2yLltmuDCtrAEQ3iGmTB0xnkZMQBXC7FY2WZZUD5aQG6iPa9krauDwnY\/bzFXI1C62PH2uyPpx7zWl1Cpg\/+\/OpBVHsLTBWlFVFETX\/AFG7zdiOjHUPmGkUVcDdymsu7j\/KRgOenQB6shUD5migwNVPafh0ZXYHUpBC22lZGclh\/BmqbKpDyIHqqioWqKIn+wv\/AMmyYBi4hg7GGBIP0ooOS9V4ni3cye9npiIOBy\/9GpCyN1DbuGcquPIfzmtJKjA0aI422bxGtmaBpAJgDVgCVIx4Z5VGStc5rW13Sc6Zic9YICk5xpFFKh7Q1NGkgmQ22w0EqZG24xG4qsKZlWnZ9tFtfi21JGpwTrTVnxKYCsNzEzg7zWTiAQFi+q0GJ6Jrs7gHdvw1RVCvMr3pII2CszZjbzrJ4Gkk+3PvyWrqhpM+6PQ+l12\/s52WttAoJdt9lXbA5kkgdetY0muqz4sIzt8\/0vGNSnVf4Wlx4my6rh+EI8RA8lrspU2U2wBfevRZRqH7zA3BNMoHOMirSumA1QXONAMATG56VRrw4SMlhU2prXQBMZql7Z40lLgG0GSeXnWG17S5lMmmJIXkbVVNYPp6EG504ngPZcJe7S7sgnRGqJzBBOojlsdhOPWvCDq18Zs7Qmx38JuMhK+dds7muNMCIMeY\/OUaeac45wF944jV4V2kgEMBqG0g5PLyrSns1MUg6qDnAGU8b3OYvloQrbZSxV5brHlofXRcV2r2sLt5ba+7\/CKP3shliSQpB2JGVUt3SMZjrax4pgVLCNOfCxJ6eS9jYdl+g3G6YNj1jO2k2mLysducRa4MNoUm6wGrXm4YEBGKj4tO8yY5hat\/jtqODZIA32j96xpzKihQqbQ\/DUs1pMRlzE7vTmVz3YHG2gbvEXLxa4qmFuh9TIGAXWQCGBwp3IAMA8uutTacLSJE5DfHpkvS2ui8hlFrYaTpEAxpqIzG8rHtsl28LTgq4ICi54NQAxp94RIJ1sAPzRmBWGyOa0uBz68PQAC+5abJUpMc6m2Q1uQz5kxkTaZXJXeAur4rbjl4TB9Dzrva9jsivQbVpuycOqteOuG1aNmFHcSRq1HUWBc4frbA8J25AgnFrcT8U5E\/G7jvXNTGOoKnE9ACBpx3\/lVn6UqoFtggkd9jEn9VY2WPmeeK2LZMldOAl0u8u96Tq60RREURT2zqGk\/6T08vQ\/3zqDa62YQ4YD5fHIrFvhXYkKpMb429Ty9TUhYu8Nipf0ZF8dweid8\/WQv0Y+lFWScgj9JRfBbHq\/fP0IC\/7fnRIJzKhv8AEO\/iYmNpO3oOXyopAAyUVFKKIiiK19lk1cVaHmfspNSFByXpqyQZJbAxjOeo5R\/GrLNSaEERBJIxBkSN4nbn96ItSAdKyB8wInzGDEHnUlVELd7SyYzIG3PfOfKfvUFXAJNkrxvC25BuuAJiB3jBI5DEAnn\/ACqJJFlL2QDJvuzPwPMrVu01UlLYKLBBbVJJInKYUYBzk43rJ1Muuend1V85gCfXrE9IXe+zPZSozM90v7yD33JB30kCNWQRiY8zXFVqizAM9wsLdfjivHcTXcMbQ3PPP5PpK7rhTbVYUjHkBGOQFdLKgIhi9Kk2nSpzNuXt2ea3fjQu4\/r8\/KtC8DPv58lDtpDdPn9Dmqvje05WTtI25bc42GJNYBziC52W7vX+lx19odU8Le+vfJVV7j10jTJnIUZJYDAzG8dOYqQ0m3n5rip0nOdhaqTtztG4bV0BSXXICkd4oQGSSp3II25MeVY1mNDMR3a+55Lpr0A2mRisRc8\/O8e8LkU4zhxddJD6XVWOWAYtpCgmQIYICepSADmuKtS+oQATBB9up1ztnouA0alWiypBEC+hLYseNv2SqfiO23vjXr74usrW21ldKMuQp5kum8GRuIxcbMGZ65G03H9jdwXot2VrWOaRl4gbT4rEeg4XNlv7I9oFDdN0W7lzvFbh7shF0w9wLCjA787RvGOlz2U3Nhsicp32tfifdcf8lQxhuCQLSOZ0E3Odlzf+IHHpc4ovackkKWK4XKKRpO5GTnzrooMgHdJjqvV\/jmOFHxCOefGeZVX7P3\/xgr94Opt5IMas41AiZyBG9WrMJb4c10bSw\/TltiLpj2g4w3S6T3bLQgGwXCE7AySFO3M7YFZ7PSwAHV2fNZ7JRFMB2rhfnnx4qp4O7cVotsyscd0kE\/SuggZldb2tP3BNdoXO6QDguQPMW1CgkBo5nMde8c1Rgv5e\/e9Z0x4vL38vz5KtrVbIoiks2Wcwqlj0AJP2ohIGam\/RVX\/MdR5LDt9jp+rA4qVXFOQWf0i2vgST+Zzq+YUQo9DqqEgnMrN3iXuiGJJXYbLHkowCPLl94yW4aHj\/AMvcfI9UoalZLFERREURFERRFe+xaTxaHoGPr3Sv86kZqHZL0i4APrv89utXkLOFOtqCGEHEQJAM43qEWH4dpBEyImSI9McpmiCVm46jTvOQwg7icL1JIHXYVKSQq+\/YDAjwhsajyIIYFQP6\/SoJUgLDNctNKKrO4IVpGomMEKjHSZjEBiRg7is3NlviyV3gGzP3+u7rpOwLdxHtm9c1XBDAADSDuV0qsGCcx9iBPM7CLNFvUrCKTWGG3OZJ9SdfzuXZcd2uOHt+L3l0iZ0nSMSYWT6xJPmZqaHgbhH9d+q5A0vJIdfeRl3vKouO7Zdx+HdBfxOdJCwCTEOd9t\/lW30ZjH33+lk2iZdiuD6niRPkkuI7WIW27sVtssBgxYQGhixjUO6ZMDpMwKo1paS0Zd971LKLsRabxplp67syteJd1ItSpXGWzklpInOTOekVZpa5uLvsLuDqbGTFznGnD56KDtvjAOHuuC+oWyFYHvFjAxO0Fs5+LmMVg9stOLXpy81xVWgjC4CDFtM\/0vL+JvrbKhLgT3l5bjElgQrSwaQdUEaSSBiFg5qGtLjijIQOff8AS3oySXlsw0iLX0I3bx+LLTgrt6yQblx1ttpcOkMNJJRgATBguvd27oIkQTZ9NjogDu\/4Wh+ianhE5gzY3HwDkoXVbdu5cV9Z0+5eAVkkFQSTM8j\/AKOUxQHE4Bw4hQ9rvqik8RBkeR76rnHcnJJOAMmcAQB8gAPlXUusADJT8INNxdQMSJGxIPmRiQd4O\/OquEtMKHXaYTxthr7hGkOzrB370wTO4BgzvjaazBwsE6QsZimMQyA74JPhFKuWIjSC2Qd47sj1K\/WrvuIGq0fdsDWyk4hGK2kUEnSWgAzlm5egFG\/c4o37nFR\/oen\/ADHVfId5v3V2P7RFXVsU5I97aXwoWPVzj9xdvmTRIJzKjvcW7CCe7+UQq\/urA+1FIaAoKKUURZViDIopBIMhTXF1DUP9Q\/mPI9KqLWWrm424x5\/PmoKssUURFERREURdJ7BL\/wBy2+LbbftLUhQ7Jek2bCky4PyG588+dWVVIzgaQok8iCcZJgseUjodtqQqqW6QwKyZJjbRpGJIAMkbiTUqG5WUdqwnwoAw+IATmeQGfl96gq4CyVAUlyA0wN+g3A5zyqJ3LT6cfcY9StbnEMP8tdAPTxNIyC0bb4EDbB3qn05Piv7LMkRfJacPqBZmbJ5gmfED\/HlVjTEXWdiIAVivG9x2k7zOZE4gzmO8OUbVBzBVTSbInvVQWlKzpmcTmIGDEDflVzey0LQVm5xN2CCQcsw2xqInHLpA9ehqjQNFZtNlIAjPT5+Ftw9sWrfvCdS4W2I7ynwkGd1GOX8TUPbiIA81zPBLg0eaT9oeIK8GWUBWLWkXUAd3GuAZ+JpmNxWVRkgh14usnUySQ7cSY9F4z2hdLXHJJPeOSZMDAz6RWjAA0ALuptDWgBWvsxxaTctXj+EbbmIJyASCACCIy2Py1jXaRDmi8rl2ym6z6Y8Ujp3ZMcStlUQW2lH0lmLDfb3bQIU6CGyTBBzOBRuPEcWY7njdau+o8Co4XAjLUZEb9Oape1OBNm4UJBG6sCCrrJAZSMEGK6Kb8bQVejVFRmIeY1B3FOIrMeHCtqUECBMqzNqYHEg+YnbEwazt4rX99yoYGMkQffco+E7PcvquQBIkSdRJyF0rLAnzjEmtXWEK76gaIHfFb9ocbb13IVnLEAlyQMcgqmYBAiTgAUa0QI0VadMho0jd31UHaXFPJSdIAUFQNI8ImVCrzncfM7kwyJVqTRE8+9VX1ZaooiKIiiIoiKIpLVwqZH0Ox8jUESrseWGR\/fBbX7YwV8J28vI0B3q1RgHibke4UNSskURFERRF2H+GltjfuFE1No6gADUCZJG2I+dS0Krl2fFpe1ZVSFMMAeQxG+cmKtCrKsOEtKTqFp9wDtpOABJmIAPUb0OSo47lZ8elpQykaXIUAAkqIMgMY3M7em1U8QsopFwHiCRZsQCAT67eeOnKpgnRauqkDKO+a0toIjUNUkEAnOOv3q2SyxOOQ75LKWiCR3Yg41D0O++8Seu1C5TAFyo79j0gQSQwO2\/8N6qSrYh2FqobYDussGIbIBMmqOcFV7xYqxu2Hsot24GyRFvSdhjvCNp5SJn1q2ITCoK7XOhpySZsM5XuNqONsEk4ieWakObvWj6ozJ5q44jse57sgaoVcMdiTmfScegFRjESudm0MNzmewuZ9sQq8GxuMEEBu6A7aiw0gCR5HJGx6VR1wY4K5Jd9guY4WXlXH27RGtWbUYJDADVqGSsTBDAz\/YozFkVtTL5giyrhV1qrTgrN1A4JFvUpEPEn\/wDXBbInOmquGRV2YajSzPURvHTSUu920PzXCJie4oyTAUSYkk4K77VZZAHkmOyuNPvVyEUSSFItzpBIBbc7QNRO\/nVXiWkLOsyWEZnr6LRLyKXXEwV94s6SBJlVImWIUSYxOxMiHNQtcQD5x3u73JO2is4A2JAzA3PPMferEwCVoSQ2VnjnBuORsWYj6npUMENAUMENAO5QVZXRRFsgkgURWPHdmabrqpVVDMo1XUJgMVzEdOgqGyQCVhTrYmBxF4GQKX\/RFG91BttqP5ei\/rH9w+U2WmM6A99+qwLdnE3G5bJPJerDqw\/0+dEl2g9VkmwB\/wDIT\/pUfz\/seeFlH+zh30Wy8TaAIFsmQfE88ng91RkSp\/0nkxFRZaNc8SCbHh6+\/VJURFERREURdx\/hlZk8Q\/6qL03JPPHIfWrNVXLuhwoK6iVgYMHbYSczBnYbxQuiyxLwHYYutbN+AfdwTOGKjfGw+H1ztvQAnNThLvuQ5JnO5JMEDczuM1aAoBdll30WiK0kRido28\/pUqzcIupVtEFlGYGB+bc\/X51XVXkFauTBK5jEZM55\/wBztSUWOJRlDrtmDPPHl\/eKSiU4e3vMjoeuMVClO3HZ7ehzhTI6jVG3zA+9VDQDKoKbQ4uGqzwxcd5RkjSO7q5ZjeDty5modBsclWphJAcVZ3bysCR4pB1bSdIwSTyPLzoxoLb+qpTpgs8QXIe113VwLLhQRaWWEAaCvzmRyHOrkLUETa68\/t9oW0tNagXNWnvRpjSxaAdyCTzAME7VlgGLFPwqmkXPD5iPiEmeOceCLY\/UEH97xEepNXWuEa3UFt4II3BmhEiFoxxa4OGi1Y56UUEyViihFETXZv8AmA\/llsSPCC24IPLqKpU+0qlT7T38pY1dXWKIiiIoizNERNEWKIiiIoiKIiiIoiKIu8\/w8WLV1ueuPkFHz51dqqV1bN15ec8qsq3TFt5yM4xvygfyqFIQo2HX60Uotr3s8vKPvUImS5JbTzluR3AEAnzIGOm1FBaCl1tEdxSYMbnPoPnNJUBoC3KMTpO5P8gP7FJTCoHBjkTtGMfIfX+tRKQd6y3DgKCd94ByCDFQpgqZeI0iVESgU5yBlWHkTPrnocwAsjTLjfet0uBhg6BOYIA54yDIEferhy0wA5373ZLlPbx1Xh3UQxJXURpwQwz3eo3neAagqwsvNKqrIoiKIiiIoiKIpuGuhdWN1KjbE45g8p2iquEqrmzChNWVkURFERREURFERREURFERREURFERRF6R\/h3b\/AO1Y4zdJz+yo3qwVSuiuMsdQdiPU9asVVZQ4aCQPod6KQjJ67f15H+80Rb8M0t6+Q\/vn9qhSmUeC8kAjblsCeR9PmKgotdeGOmWMaW1EaYMsYO8jFEWyKr6MHSBLkk8hk9Y2+lEWtwqCwVZUkx5RMR\/5qCi0dMEwJzjY+tFKg0EADny3+ZoiY4UAiCARPQT9\/SpRUX+JfZrJwusMunUqwH1b7ROeVQUXlNQpRREURFERREURFERREURFERREURFERREURFERREURFERRE1w3aV+2NNu7cUdFdgPoDRE5b9pOLG15vmFP8RUyogJuz7Z8Yogujettf4gA0lITNr284obpaP8Apb1jDUxJCZ4b\/EC4rajYQ7nDED7g0lITaf4goZ18O05gi5O4MyConl9PolIUtv29saYNu6PQKRy6t\/cUlIVjwft1wa6TrbBkgqRMxgxNQohT2Pa3gWwbwEAx3WA6DdeW+9EhTp25wjZHEWgTyLqPTc1IyUrP6VbM6biHoQwIP0NETFu5tGTiem8\/0qUVP\/iUP+xQht7qg437rnf1\/hUIvLKhSiiIoiKIiiIoiKIiiIoiKIiiIoiKIiiIoiKIiiIoiKIiiIoiKIiiIoiKIiiIoiKIiiIoiKItkcjIJHoYoilu8bdZdDXHZRnSWJH0JjmfrRFBREURFERREURFERREURFERREURFERREURFERREURFERREURf\/2Q==\" alt=\"Resultado de imagen de Millikan y los rayos c\u00f3smicos\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Las part\u00edculas c\u00f3smicas primarias, cuando entran en nuestra atm\u00f3sfera, llevan consigo unas energ\u00edas fant\u00e1sticas, muy elevadas. En general, cuanto m\u00e1s pesado es el n\u00facleo, m\u00e1s raro resulta entre las part\u00edculas c\u00f3smicas. N\u00facleos tan complejos como los que forman los \u00e1tomos de hierro se detectaron con rapidez; en 1.968, otros n\u00facleos como el del uranio. Los n\u00facleos de uranio constituyen s\u00f3lo una part\u00edcula entre 10 millones. Tambi\u00e9n se incluir\u00e1n aqu\u00ed <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de muy elevada energ\u00eda.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Paul Dirac\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Ahora bien, la siguiente part\u00edcula in\u00e9dita (despu\u00e9s del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>) se descubri\u00f3 en los rayos c\u00f3smicos. A decir verdad, cierto f\u00edsico te\u00f3rico hab\u00eda predicho ya este descubrimiento. Paul Adrien Dirac hab\u00eda aducido, fund\u00e1ndose en un an\u00e1lisis matem\u00e1tico de las propiedades inherentes a las part\u00edculas subat\u00f3micas, que cada part\u00edcula deber\u00eda tener su <em style=\"mso-bidi-font-style: normal;\">antipart\u00edcula<\/em> (los cient\u00edficos desean no s\u00f3lo que la naturaleza sea simple, sino tambi\u00e9n sim\u00e9trica). As\u00ed pues, deber\u00eda haber un <em style=\"mso-bidi-font-style: normal;\">antielectr\u00f3n<\/em>, salvo por su carga que ser\u00eda positiva y no negativa, id\u00e9ntico al electr\u00f3n; y un <em style=\"mso-bidi-font-style: normal;\">anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/em>, con carga negativa en vez de positiva.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Ecuaci\u00f3n de Dirac\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Ecuaci\u00f3n de Dirac que predice la existencia del Positr\u00f3n<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">En 1.930, cuando Dirac expuso su teor\u00eda, no llam\u00f3 demasiado la atenci\u00f3n en el mundo de la ciencia. Pero, fiel a la cita, dos a\u00f1os despu\u00e9s apareci\u00f3 el anti<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Por entonces, el f\u00edsico americano Carl David Anderson trabajaba con Millikan en un intento por averiguar si los rayos c\u00f3smicos eran radiaci\u00f3n electromagn\u00e9tica o part\u00edculas. Por aquellas fechas, casi todo el mundo estaba dispuesto a aceptar las pruebas presentadas por Compton, seg\u00fan las cuales, se tratar\u00eda de part\u00edculas cargadas; pero Millikan no acababa de darse por satisfecho con tal soluci\u00f3n.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de C\u00e1mara de ionicaci\u00f3n\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de C\u00e1mara de ionicaci\u00f3n\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Anderson se propuso averiguar si los rayos c\u00f3smicos que penetraban en una c\u00e1mara de ionizaci\u00f3n se curvaban bajo la acci\u00f3n de un potente campo magn\u00e9tico. Al objeto de frenar dichos rayos lo suficiente como para detectar la curvatura, si la hab\u00eda, puso en la c\u00e1mara una barrera de plomo de 6&#8217;35 mm de espesor. Descubri\u00f3 que, cuando cruzaba el plomo, la radiaci\u00f3n c\u00f3smica trazaba una estela curva a trav\u00e9s de la c\u00e1mara; y descubri\u00f3 algo m\u00e1s. A su paso por el plomo, los rayos c\u00f3smicos energ\u00e9ticos arrancaban part\u00edculas de los \u00e1tomos de plomo. Una de esas part\u00edculas dej\u00f3 una estela similar a la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. \u00a1All\u00ed estaba, pues, el anti<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> de Dirac! Anderson le dio el nombre de positr\u00f3n. Tenemos aqu\u00ed un ejemplo de radiaci\u00f3n secundaria producida por rayos c\u00f3smicos. Pero a\u00fan hab\u00eda m\u00e1s, pues en 1.963 se descubri\u00f3 que los positrones figuraban tambi\u00e9n entre las radiaciones primarias.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Resultado de imagen de Electr\u00f3n y positr\u00f3n\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Electr\u00f3n y positr\u00f3n\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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 \u00a0 \u00a0 \u00a0 \u00a0Solo las cargas los diferencian<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Abandonado a sus propios medios, el positr\u00f3n es tan estable como el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (\u00bfy por qu\u00e9 no habr\u00eda de serlo si el id\u00e9ntico al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, excepto en su carga el\u00e9ctrica?). Adem\u00e1s, su existencia puede ser indefinida. Ahora bien, en realidad no queda abandonado nunca a sus propios medios, ya que se mueve en un universo repleto de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. Apenas inicia su veloz carrera (cuya duraci\u00f3n ronda la millon\u00e9sima de segundo), se encuentra ya con uno.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">As\u00ed, durante un momento relampagueante quedaron asociados el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el positr\u00f3n; ambas part\u00edculas girar\u00e1n en torno a un centro de fuerza com\u00fan. En 1.945, el f\u00edsico americano Arthur Edwed Ruark sugiri\u00f3 que se diera el nombre de <em style=\"mso-bidi-font-style: normal;\">positronio<\/em> a este sistema de dos part\u00edculas, y en 1.951, el f\u00edsico americano de origen austriaco\u00a0 Martin Deutsch consigui\u00f3 detectarlo gui\u00e1ndose por los <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> caracter\u00edsticos del conjunto.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/cerncourier.com\/wp-content\/uploads\/2018\/06\/CCJune18_CEPC-fig2.jpg\" alt=\"Resultado de imagen de Electr\u00f3n y positr\u00f3n\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">CERN Courier<\/p>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"China's bid for a circular electron\u2013positron collider \u2013 CERN Courier\" href=\"https:\/\/cerncourier.com\/a\/chinas-bid-for-a-circular-electron-positron-collider\/\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCOiulaiY3O4CFQAAAAAdAAAAABAD\">China&#8217;s bid for a circular electron\u2013positron collider \u2013 CER<\/a>N<\/div>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Pero no nos confundamos, aunque se forme un sistema positronio, su existencia durar\u00e1, como m\u00e1ximo, una diezmillon\u00e9sima de segundo. El encuentro del electr\u00f3n-positr\u00f3n provoca un aniquilamiento mutuo; s\u00f3lo queda energ\u00eda en forma de radiaci\u00f3n gamma. Ocurre pues, tal como hab\u00eda sugerido <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>: la materia puede convertirse en energ\u00eda y viceversa. Por cierto, que Anderson consigui\u00f3 detectar muy pronto el fen\u00f3meno inverso: desaparici\u00f3n s\u00fabita de <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> para dar origen a una pareja electr\u00f3n-positr\u00f3n. Este fen\u00f3meno se llama <em style=\"mso-bidi-font-style: normal;\">producci\u00f3n en pareja<\/em>. Anderson comparti\u00f3 con Hess el premio Nobel de F\u00edsica de 1.936.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de los Joliot-Curie detectaron el positr\u00f3n\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de los Joliot-Curie detectaron el positr\u00f3n\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de los Joliot-Curie detectaron el positr\u00f3n\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de los Joliot-Curie detectaron el positr\u00f3n\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Poco despu\u00e9s, los Joliot-Curie detectaron el positr\u00f3n por otros medios, y al hacerlo as\u00ed realizaron, de paso, un importante descubrimiento. Al bombardear los \u00e1tomos de aluminio con <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a>, descubrieron que con tal sistema no s\u00f3lo se obten\u00edan <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, sino tambi\u00e9n positrones. Cuando suspendieron el bombardeo, el aluminio sigui\u00f3 emitiendo positrones, emisi\u00f3n que s\u00f3lo con el tiempo se debilit\u00f3. Aparentemente hab\u00edan creado, sin propon\u00e9rselo, una nueva sustancia radiactiva. He aqu\u00ed la interpretaci\u00f3n de lo ocurrido seg\u00fan los Joliot-Curie: cuando un n\u00facleo de aluminio absorbe una <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>, la adici\u00f3n de los dos <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> transforma el aluminio (n\u00famero at\u00f3mico 13) en f\u00f3sforo (n\u00famero at\u00f3mico 15). Puesto que las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> contienen cuatro <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> en total, el n\u00famero masivo se eleva 4 unidades, es decir, del aluminio 27 al f\u00f3sforo 31. Ahora bien, si al reaccionar se expulsa un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> de ese n\u00facleo, la reducci\u00f3n en una unidad de sus n\u00fameros at\u00f3micos y masivos har\u00e1 surgir otro elemento, o sea, el silicio 30.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La part\u00edcula Alfa\" \/><img decoding=\"async\" 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\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alt=\"Resultado de imagen de La part\u00edcula Alfa\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Puesto que la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a> es el n\u00facleo del helio, y un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> es el n\u00facleo del hidr\u00f3geno, podemos escribir la siguiente ecuaci\u00f3n de esta <em style=\"mso-bidi-font-style: normal;\">reacci\u00f3n nuclear<\/em>:<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-align: center;\" align=\"center\">aluminio 27 + helio 4 = silicio 30 + hidr\u00f3geno 1<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">N\u00f3tese que los n\u00fameros m\u00e1sicos se equilibran:<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-align: center;\" align=\"center\">27 + 4 = 30 + 1<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Adentrarse en el universo de las part\u00edculas que componen los elementos de la tabla peri\u00f3dica, y en definitiva, la materia conocida, es verdaderamente fant\u00e1stico.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/isotoposradiactivos-130527180807-phpapp02\/95\/isotopos-radiactivos-13-638.jpg?cb=1369678140\" alt=\"Resultado de imagen de is\u00f3topo radiactivo artificial,\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Tan pronto como los Joliot-Curie crearon el primer is\u00f3topo radiactivo artificial, los f\u00edsicos se lanzaron en tropel a producir tribus enteras de ellas. En realidad, las variedades radiactivas de cada elemento en la tabla peri\u00f3dica son producto de laboratorio. En la moderna tabla peri\u00f3dica, cada elemento es una familia con miembros estables e inestables, algunos procedentes de la naturaleza, otros s\u00f3lo del laboratorio. Por ejemplo, el hidr\u00f3geno presenta tres variedades: en primer lugar, el corriente, que tienen un solo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. En 1.932, el qu\u00edmico Harold Urey logr\u00f3 aislar el segundo. Lo consigui\u00f3 sometiendo a lenta evaporaci\u00f3n una gran cantidad de agua, de acuerdo con la teor\u00eda de que los residuos representar\u00edan una concentraci\u00f3n de la forma m\u00e1s pesada del hidr\u00f3geno que se conoc\u00eda, y, en efecto, cuando se examinaron al espectroscopio las \u00faltimas gotas de agua no evaporadas, se descubri\u00f3 en el espectro una leve l\u00ednea cuya posici\u00f3n matem\u00e1tica revelaba la presencia de <em style=\"mso-bidi-font-style: normal;\">hidr\u00f3geno pesado<\/em>.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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/1zxsyINJb7K5wSAfHIigeZYDzq59GtcBdEGANOMJgBiHxj3sobHmRmouIy2rZZkimdI9ap9UXK5DLpLkABmVcEkDIG+1chcU2nNMSM0KwEBZRHlNGMtKkOplXGMys47bhGO1ff+OYtRUwyDDYJJTTp6zRa86vZwkj\/oxsfKnUaWyH2YUZctjwBkLbt27Hckn3mpEsrfIURxZTSVUKuUwCqkDy2JA92aAh4JxpbnWVRl0FM6sZ8aLIvbsdLqceWRTOqdpPbqg6TRCM506CoU+uMbedSPfRAgGRAS2gDUMl++nHr7qAsUVAbyP\/AJibZ+0PLv5+Wa6e4QEguoIxkEjbJwM\/E0BLRRRQBVDj5\/s0+P8Alv8Aumr9V+IQ64pE\/ORh94Iq0HiSZD6MPw32R8KfQVneFP4RT+Bq79Qv1Cr5RgnlVhKqoasIa42aHnPP96BfJHNqMKIhCjbOotqI9+RjPupFwbika3CPCHBLoIhnfDMAVb1BB7V6fzLyxBfKol1K6+zIhAYZ8twQR7jSPkbke3t1iuSzyylFZdenShZR7KqO+\/c5rzp6aTs3Z8nk2fD5yv8AUz5ybSSq8lTMagY16CPWKk9Kb3+dNJ2pPfP3+ddNK5Kz6GvI\/wCTl\/WH91aRzf3if9Yf41ouTIsW5b892PyHh\/00h4omi7mHqQw+YH8c1rB5umY+EM7XsKYx0rtG2plCa5p9nR4LSnbb0\/3+3FeLTX8bpI8uo3DNnOdv8QIz5Yx7q9ojNYrmrkK3nnidZJITLKwcLpK56Ur6grDYnT8NzXBqaXZjBwa7SyvS2vrJ5Y97CZsXAdoVU6UVseMgb4zjc98Y8qk5F4l072ERKxkeaNAQf\/5swEgYeY0En3Yz5V6rd\/0WWLwLF9arqc9cMOqSfzsjSR7sbeVS8pf0eWlhIZkLyy4IDyFfAD30qoAB9\/fc171WvhHSqnHKWMeOCKdJKGMvo1clVZqsOaqzmvNR6Auu+1VeA\/3xP0W\/Cp71qj5Xj1XbN5Ih+8kAfga648VS+xlZ2ibnP8tB+i\/4rXFlVjnaPHRk9GKk\/EZ\/0mqlk1RHmmP88kR+ZjiCrUdU4DVuM1yyNjE873uu4+jSSmOJIw5x9pzq7+oxsPn515jeuwkVoGIkzoXT3IbP7dz99ey828pre6WV+nMo06sZVhvgMO+xOx99eeN\/RvdC0W6imEkoVHWNAQdJAOzE7v22qnw9Sr1qsk8Ln8NdHj26S13Ozx\/5\/YxDcKYzGKUlGGS4YqDjGWGW21Eds+dfpi0uUljSSM5R1VlPqpAxX5rTgfELufQtvOZGPiaRHUD3u7gYr9F8HsBb28UAOelGqZ9cAZP316\/xSyE5R2vn6Hdpoyinkmk7VQuB3q9KdqX3LbV5sOzqM\/xj2TW24pw0z9E68BH1spXUsgKOullJ8teoe9RWMvE1siD7TgfeRWt5ovZYYVeHd+pEoTAJk1yKpUZO2xLZ8gufI1rq\/livuYx7YpbkZMY6pyBsSo9peqUcr2LB5nc9tRC9gtTnk9dJQSYUm3AGhTpit1ARFye2Rn03IIOa74zJfB40gOVCIJH0KdTvIi6lz2CoJWPxTvnZdd8Q4np6iRHUTJiHprpULrEYLFgSWLwsSDjET4xkAcRcl\/4EjMaI8msquksUyZCSnUZ8scl0Qr6DWxA3wJ5+DyW0Fw0OZrmUuFk0guvUdiNWWAKx6ycDGQg2z3+Kb5pXw0igzRxqSkZRYkj1SSYxnUz61G5H5P8AxCoILriegFlwxMOfAp046j3A0jy0BI1OTmQ52WgLfDuTYYip2IUHChAFDdOOJCoOcaY49IG+7MTnNRRcmKuP7Q4xGyZAAIYxCNXUnOGA1tnfLSMfPFVrG74m0ZMo0OoVAoiB1swjJfVuFweqBsQPDq7HLzjFxKbKQxRv1mjZUUqpYSEEKWUHGAcE79qAUHkeFhkONO2AFBQD6lWVRnAUxQJHjyyx7tVu25UVTqMgdjMZWdk+sYa3cJq1YAGtl7YwewO9VV+kQJDBaQssECRJllyZArIH9SMRK\/kC7MuCMHOh4MZTChn\/AChGW2AwTvgAAbDsM74770BdooooAooooDA31v0bmSP7LHWvwbP4HI+VMbWWmfM\/CzNGHQfWR7r\/AIh5r\/H5VmbC6yPxHpXop+rXnyuykXteDRxSVZRqVQTZq3HNXNKODYvo9UeBP\/ZoP1Uf7gqVZRVHgkg+jQfqo\/3RVMAZs9QSvXLzVVllqyiDm4kpHfuWwq7sxAA95O1W7y471b5U4eZH+kuPCMiMep82+Q2HzrrhiuO9mM3ueEabh9qIokjH2VA\/n+2s5znbFWjnA29h\/wDT\/EfdWrqC9tVljaNuzDH8j8jXFVbts3P9yZLKwZGzlppC9Z0K0Mhhk9pex8mHkR\/v8Ka289dd1flEwllDhWqvfv8AWW365v8A49xXEctQ30v1lt+ub\/sXFcrRoONdcs9QdQVy0tRgHbtVOZ6+yS1QuJ61hDIbwVr2buac8mWmmJpSN5DkfojYffufnWfs7U3MojHsDd29B\/M9h\/4rfxoAAAMADAHoBWmplshsXb7MF+p5F3MVl1YHUDxDxL8V3x89x86yXDp8gGvQKw\/MFgbeXqAfVSH\/ACue4+fcfOo0ssp1v9iZcPIzgkq7G9IrW4pjFLVZwaZqnkZxvvVPgL\/2aD9VH+4tdRS1V4E4+jQfqo\/3RWLRI1aX31EzVGZRUMk1Sog+zSUsu5amnmpPeTEkIoyzbAD3mummvLKTlhF3ly26tzr+zEM\/9RyF\/ia0XH5ljQSY+tyIomCCRkaZlQEKSMjOCRkbKfSu+BcN6EQXux8Tn1Y\/wHb5VPxCzikA6yKwU5GrGASCud\/PDEfOufUWKc+OlwisVhCQc1xyNEsetdTgMWVe2iWQLu2zMsTHHdR7QUkV94fzlDKAdEiAqzb6DpAjEuDhjg9JkY+Q1qCQTTb+qLcZHSTdSp2G6kYOfXI2JqhxXlyOSIxxCKLWVEh6erXGCmtPCy41hFUtnOB7hjAsV7fnOBguqOVHJjDoygGMyGJV1HOk5aZF8JJyGGMqwF48xRCGOchgJTiNCBrc7kYGcDwqWOSNIBLYwcR8OtrabqBbdQI5HizhcMRu5GN\/bdwc4OoMfPJsX9lb6Y0eFXAbSi6dWnUpVj7hpLZJ8j6kAgZm25mnMDONTSPo6atGgCtdyN0BnWMmOLQXXz1Zzg7XeG81IFcMZ5ipkct0lXpxL1dOtw2ghui2lsjZkJAyCWq8BiEisioiKdWhUwWfptGCzA7gISAuPIHNSw8CtUBVYI1DKEICgAquAAfXGAPuoBa3OUIEjdKfESs8ngHgARXAOW9plZSF77gHB2pvwriSzqzqrqA7J4hg5Q4bbPbII+VB4XAS7dJMuyu5wPE6adLH3jppv\/hHpU9rapGuiNAq5JwBgZYkk\/Ekk\/OgJqKKKAKKKKAKzPMHL5LGaAePuydtXvHv\/GtNRWldkq3lENJnntveeR2I2IO2DTGO6rQcU4LFPu64byddm+\/z+dZ645auE\/Jusi+h8LfyrsVlVnfDKpyiWEuKp8Gn\/s8P6tP3RVY29yvtW7\/IZ\/dzVPg8U5gi028h+rTfSQD4R5mp9FZ7X5J9UePdCqF1eADc1Yg4FdP3Cxj1JyfkFz+NOuGcsxRkM+ZH9W7D4L\/PNHKqvt5+xDlKQl4RwV7gh5QVi7gdi\/8AIe+toiAAADAAwAOwArqiuO252Pnr2JjHAUUUVkWFnHODrcL30uvst6e4+orHuXhbpzLpbyPk3vB8xXodQXlmkq6JFDD3+XvB8j766adQ4LbLlFHHyjIw3dcXlwNdv+tb\/sT1du+VGXJgl2\/Nf+DD+IpHxKwukeDVCT9acaSDn6mbtjftnyrdquazFkqcl2h71xXD3NK9E\/8A6eX\/ACN\/KpouF3b9otPvYgfzP7Kt6UV21+R6vsiSe7qrawSXDaIhsD4nPsr\/AD+FOrLlMZzcSF\/8K7L8z3P7K0cECooVFCqOwAwBVJXwhxDl\/wBCuJS7K\/CuHJAgRPiSe7H1NXKKK4W23lmgVFdW6yIUcZVhgipaKhPAMHxLhslqc7tF5P6e5vT4+ddW936GtyygjBGRWf4hyrGx1QsYm9O6f5fL5V3Q1EZrFnfuUw49FOK6qtwSf+zw\/qk\/dFcy8Hu4\/sCQeqkfgcGlfCUn6EP9nl\/Jp2Vjnwj0q\/pxb4a\/JPqe6NC1zVeW6qolpct7Nu4\/Swv7xq\/bcryvvNIFH5qbn7zsPuNNtcOZSQ9RvpCqW5LEKgLudgBvWn5e4D0frJDqlI+SA+Q9T76Y8O4XFAMRrj1Y7sfiauVhbqNy2w4RCj5YVn+bLR5zBbKoKvJ1HZ42kjAhw6BsEDJk0EAkAhWFaClXMPEJYlToxM7O2kkKXEahWYsVGM506RuBqZcnGa5S4gXkdSNIuNarpj8S6n6YESshfVkEKj6cYwZScEgU24ly0srwjKi3iDHoaToaQujI\/hYezpbYgg6ztS3kmS6wVlTpoup5NUcoklmm0SsyatggZ5V0gscKBtUEHH+I92twQ5jCYimGjqNM+qX2j4YVhBCg4kcg4FAMJuVme1ht3lRjG\/VZjGcPKNTq2NeV+uKuRncArsDVe25KMbwFJlCQpCmjpnxrAr6ATrzjqssnxQD31A\/HeIDrL0CSiSaH6EoDSakijwoJyCyzSE59hk95qzd8Rv0JCrrQP09XRbWdMOsvgPjDOvTBxjU+ew3AXJ\/RzoX6q4VHwMP0tWl1WUh1XVgHrzyybbAFVGAN78nIsRXAKKRGwVgjFhK7ozyFmcsSelEBvkFSQc4xDxDjvEY38NurqNIKiKUksIsyYdSRo6skWDjJCS4BwMteGcRuessc65Ur7UcMoGtzIwDFxsFjVBq82YghTgEBhwThgt4+mDnLu+wCgF2LaVUdlXOAPQDvTCiigCiiigCsXPd6X4ojzOrDpmJeq4K64V0dMasjVLqHh7kEe6tpUb26Ehiilh2JAJHwPlQGdtOZmN01sY0CLObfV1CXLC3WcHQV7YLKfFnIHepLzmN0ldOkpVXMedZ1ZEIlB06dl8ic7U+6C5zpXOc5wM59c1VteGIkksm7GVgx1BfDhVXCkDOMKNiTVZZ8Gtbgs7lkSrzU2lS0I3SOQgMTlZHCKE8O7DOSPgPOobvmVihBUAhp2OlyPBbvjTnGztgbemfWtUYF28K+HtsNvh6VybVPzF76vZHf1+PvqNsvc0VtX\/T+ok4NzGZ5QhjVQetg68tmJkBBXA76vXypjy\/\/AHWD9VH+6KuLCoOQoB+A866jjCgKoAAAAAGAAOwAHYVZJrsyslGTzFYR1RRRUmYUt5lvngtLiePSXiieRQwJUlFJwQCDg49aZVFdW6yI8cihkdSrKezKwIIPxBNAJ7rjRhCyzsghFu80hCNkFOnkjDHw+PtgnbvVr+voOjLOWZY4dXU1I6smgajlGUN7JDDbcEGq78sQtE8LmWRHi6J1yMSIvNQ3ffAy3tHAydqj43y\/rtLyCE\/WXMbjMjHTraMRgkgEgYVew8qA6bm61HdpA2tkKGGUOpUKxLJp1KullbURjBz2r5FzdbME0lzreNFHTfP1qNIjYxnSUVjq9x9Kkj5bh1LK4YyeIsxbOsuixtqwAGGhQo2GwqODlK2QKF15Ro2VtZLL0kKIoJ+yEZlx6MfjQEFvzlbnqOZB0h0+mQjkyK8hiDggeJWk8IwPQ\/aFW5L5JjaSRk6evIPErKwKw3KsCrAEEEEYIqnFynZeOFQfCIvAHP1SpKZo1XHsrrGrHuHlirktksL2ypnBuZXOTnxSQ3LN\/wC5icUA6ooooAooqve3qRKGkbSpZUyc41OwVRt6sQPiRQFis1bcZnaO4bMQMV2IF8DYKa41yRr9rD98gbdq0tKv+H4uozguA8iyugc9NpFC4Yr\/ANKnA2JGSDQH2w5ggmlMMbMXBkByjhcwsEkAcjSSrEAgGq0\/N1ohkDu6iMSFmMcgU9H8oFbThmXBOkEnAJ8qsWPL8MUnUTWG1zPuxI1TsGk2Pqyg+7ypXb8orItwt2NQkluCgVzhY5zvjwqVcqcHvjfB3oBgnM9uXWPU4ZtAw0brpMpcRhtQGksY2xnvt6jNGTnSBhEY2I16XbXG+UhL6NZUbgM3hUnbcncKaYzcuwNMJyG1jp58Rw5h1dMsPMqXbHx9wqovJlqNI0v4VCe0d4w\/UWNvVFbcDy39TQF7hXHoLhisTMSF1bxugK6mXKsygN4lI2z5etd8v\/3W3\/Ux\/uLUfC+BRW5Bj1eFCgBYkaS5c9\/8RNScvf3W3\/Ux\/uLQDCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigCiiigM\/zOJ9duLebSzu0bpkbxsjapFGM6ozhh5Hse4Irc2W97kfRDIQbeZPC6AiYtCYnOsj7KyjI\/OG1acxjOrA1AYBxvg4yM+mw+6uqAy3CIL0XJeXrdMyT7M8RQRnQYfCrZ8mG2\/r3qpxW04kZ7hoGkUGRRAS0XSCG2IJZM6sCfB7Z9MitpRQGBltOJKn1f0k6o3Gl5IC0cnUgI8QfddIlAJJPi8hjFm7sL4yyBDOEkvEcsskY02xtgjKupsqRKMkAehGd62tFAeeQ8N4qsT7ydU9DqESR\/WOLnMrxamwq\/R9sHT2UYyDWjsLafFuJQ5KXMxy5Vm6RW5EZJU49lox6+taCigCiiigEHNPX1W4t5dLtIUZCRhkZWDOBjOqPZx5HTg96V828Pu5HEaRvLEv0R00yIvjhuUebqB2XUTGo09xkHsd62JjGQ2BqAIBxuAcZAPyH3V1QGC+gcU0zeKQMRJvrVgzG4ZoumusaFEOEbBQ77ZIppxm3vXS26fVQ9KTrCOSPIkMQ0AsxGrx53G3mcVqaKAw17Z8SYzMGmDdMGII8Ij\/ACaakcFsiTqK5DKMEOvixkD79G4iZTIVmC\/20IvUi26nSNsWGvBChXHmQSO4JNbiigMNPw3iIWAI85bpxaiZU8EvWRpup4sOpjDKuNXn2yDUdrZ8UEGCZjIY4i+qSHJZZm6qxlW8LNERg7DONxW9ooDL8v294lyeqZmgMIAaVo9aupXAKxsQ2Rq8WAQQclsgh3wSIrbwqwwyxRgg9wQoBFXaKAKKKKAKKKKAKKKKAKKKKAKKKKAKKKKAKKKKAKKKKA\/\/2Q==\" alt=\"Resultado de imagen de El n\u00facleo de hidr\u00f3geno pesado\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">El n\u00facleo de hidr\u00f3geno pesado est\u00e1 constituido por un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>. Como tiene un n\u00famero m\u00e1sico de 2, el is\u00f3topo es hidr\u00f3geno. Urey llam\u00f3 a este \u00e1tomo <em style=\"mso-bidi-font-style: normal;\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/em> (de la voz griega <em style=\"mso-bidi-font-style: normal;\">deutoros<\/em>, &#8220;segundo&#8221;), y el n\u00facleo <em style=\"mso-bidi-font-style: normal;\">deuter\u00f3n<\/em>. Una mol\u00e9cula de agua que contenga <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> se denomina <em style=\"mso-bidi-font-style: normal;\">agua pesada<\/em>, que tiene puntos de ebullici\u00f3n y congelaci\u00f3n superiores al agua ordinaria, ya que la masa del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> es dos veces mayor que la del hidr\u00f3geno corriente. Mientras que \u00e9sta hierve a 100\u00ba C y se congela a 0\u00ba C, el agua pesada hierve a 101&#8217;42\u00ba C y se congela a 3&#8217;79\u00ba C. El punto de ebullici\u00f3n del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> es de -23&#8217;7\u00ba K, frente a los 20&#8217;4\u00ba K del hidr\u00f3geno corriente. El <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> se presenta en la naturaleza en la proporci\u00f3n de una parte por cada 6.000 partes de hidr\u00f3geno corriente. En 1.934 se otorg\u00f3 a Urey el premio Nobel de Qu\u00edmica por su descubrimiento del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a>.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">El <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> result\u00f3 ser una part\u00edcula muy valiosa para bombardear los n\u00facleos. En 1.934, el f\u00edsico australiano Marcus Lawrence Edwin Oliphant y el austriaco P. Harteck atacaron el <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> con deuterones y produjeron una tercera forma de hidr\u00f3geno, constituido por un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y dos <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. La reacci\u00f3n se plante\u00f3 as\u00ed:<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-align: center;\" align=\"center\">hidr\u00f3geno 2 + hidr\u00f3geno 2 = hidr\u00f3geno 3 + hidr\u00f3geno 1<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Este nuevo hidr\u00f3geno superpesado se denomin\u00f3 <em style=\"mso-bidi-font-style: normal;\"><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/em> (del griego <em style=\"mso-bidi-font-style: normal;\">tritos<\/em>, &#8220;tercero&#8221;); su ebullici\u00f3n a 25\u00ba K y su fusi\u00f3n\u00a0 a 20&#8217;5\u00ba K.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTnFO_cPX5jmkoAX_MX5-qc1ozmLI-Cpl5E_A&amp;usqp=CAU\" alt=\"Resultado de imagen de Trato de F\u00edsica y llega la Idea de Astronom\u00eda y la sigo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT0EWUbfr1MDbwtozqBQv2qa58MiFcJGPHLkg&amp;usqp=CAU\" alt=\"Resultado de imagen de Trato de F\u00edsica y llega la Idea de Astronom\u00eda y la sigo\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Si te pasa por la Mente una idea interesante&#8230; \u00a1La sigues!<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Como es mi costumbre, me desv\u00edo del tema y sin poderlo evitar, mis ideas (que parecen tener vida propia), cogen los caminos m\u00e1s diversos. Basta con que se cruce en el camino del trabajo que realizo un fugaz recuerdo; lo sigo y me lleva a destinos distintos de los que me propuse al comenzar. As\u00ed, en este caso, me pas\u00e9 a la qu\u00edmica, que tambi\u00e9n me gusta mucho y est\u00e1 directamente relacionada con la f\u00edsica; de hecho son hermanas: la madre, las matem\u00e1ticas, la \u00fanica que finalmente lo podr\u00e1 explicar todo.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F02%2F09%2Fel-fascinante-universo-de-las-particulas%2F&amp;title=El+fascinante+universo+de+las+part%C3%ADculas' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F02%2F09%2Fel-fascinante-universo-de-las-particulas%2F&amp;title=El+fascinante+universo+de+las+part%C3%ADculas' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Esta fue la semilla que sembr\u00f3 Planck para que creciera el \u00e1rbol de la mec\u00e1nica cu\u00e1ntica Cuando, a finales del siglo XIX, un joven Max Planck expres\u00f3 ante un profesor de f\u00edsica su deseo de dedicarse a la disciplina, recibi\u00f3 [&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":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1654"}],"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=1654"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1654\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=1654"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=1654"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=1654"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}