{"id":12273,"date":"2020-10-12T10:35:20","date_gmt":"2020-10-12T09:35:20","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=12273"},"modified":"2020-10-12T09:39:51","modified_gmt":"2020-10-12T08:39:51","slug":"%c2%bfla-mecanica-cuantica-%c2%a1una-gran-disciplina","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/10\/12\/%c2%bfla-mecanica-cuantica-%c2%a1una-gran-disciplina\/","title":{"rendered":"\u00bfLa Mec\u00e1nica Cu\u00e1ntica? \u00a1Una gran disciplina!"},"content":{"rendered":"<div>\n<h2 style=\"text-align: justify;\">\u00a0 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/19\/universo-ciencia-consciencia-%c2%a1futuro\/\" rel=\"prev\">Universo, Ciencia, Consciencia\u2026\u00a1Futuro!<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El universo rota?\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es un c\u00famulo de galaxias? \u2013 astroyciencia: Blog de astronom\u00eda y ciencia\" \/><\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQVYyCab5iurM2vZsHd9_5azqmOZabEpFEiIA&amp;usqp=CAU\" alt=\"C\u00famulo estelar | Astropedia | Fandom\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRhXxb3kSF2xckMDO-AVvxcFp48_jqCS01ERw&amp;usqp=CAU\" alt=\"ESO capta un c\u00famulo de estrellas 'hermanas', nacidas del mismo gas y  ligadas por su atracci\u00f3n mutua - EcoDiario.es\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El Universo es todo lo que existe: Espacio-tiempo y materia &#8220;inerte&#8221; y &#8220;animada&#8221;, grandes objetos din\u00e1micos como las estrellas y galaxias, tambi\u00e9n los mundos, y, en todo ese complejo escenarios de diferentes &#8220;cosas&#8221;, est\u00e1n las fuerzas fundamentales y las constantes universales que hacen que todo sea como lo podemos observar.<\/p>\n<p style=\"text-align: justify;\">Si la masa del Prot\u00f3n, o, la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, variaran aunque s\u00f3lo fuera una diezmillon\u00e9sima&#8230; \u00a1La Vida, tal como la conocemos no existir\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/68\/78\/e8\/6878e83f4ea8bb2ea38f21a1bbed7e3b.gif\" alt=\"Geometr\u00eda in 2020 | Nanotechnology, Atom, Atomic structure\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La Ciencia nunca ha estado en posesi\u00f3n de la verdad absoluta, ha tenido que ir construyendo un espinoso y doloroso camino de peque\u00f1os descubrimientos mediante el experimento y la observaci\u00f3n que nos ha situado en un nivel aceptable para poder dar el salto para poder desvelar los secretos de la Naturaleza que se nos resisten en todas las disciplinas del saber humano. Sabemos que las preguntas siguen siendo m\u00e1s abundantes que las respuestas.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISEhUQEBIWFRUWFxcVGBcXFxYaFhcVGRYWFhcXFRUZHyggGBslGxUXITEhJSkrLi4vFx8zODMtNygtLisBCgoKDg0OGxAQGy8lICUtLS0tKy0tLS0tLS0yLTUtLS0tLS0tLS0tLS0tLS0rLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAMIBAwMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAAAQMEBQYCBwj\/xABJEAACAQIDBAYHBQUFBgcBAAABAgADEQQSIQUxQVEGExQiYXEyUlOBkrHRQmKRocEHI3LS8BUzorKzVHOCk8LhFiQ1Q2PD8TT\/xAAaAQEAAwEBAQAAAAAAAAAAAAAAAQIDBAUG\/8QAMREAAgIBAgQEBQIHAQAAAAAAAAECEQMSIQQxQVETFGGBInGRodEFIzNScoKxwfAy\/9oADAMBAAIRAxEAPwDxupSDeB58\/P6yHUQg2Ik5YrAEWIuPl5GQCuhHq1ArrvHP68ozJAQhCAEIQgBCE1fQ\/o3RxVHEVKrVA1IDJlKgX6uq\/eupvqg3W3mSlZEpKKtmUhOkQsQqgkk2AGpJOgAHEyzHRrG3sMHiL2vbqal7XAvbLzI\/ESBZVQnTqQSCLEaEHeDyIkjA7OrViRQo1KpG8U0ZrX3Xyg23QSRYR\/F4OpSbJWpvTbfldSrW52IvJFLYmKZOtXDVmS184puVtzzAWtBFkCEl4DZleuStCjUqkakU0ZyATYXCg21nWL2TiKSipVoVUQ7mem6qb7rEi0E2QoSXgdmV61+oo1Ktt\/VozW88oNpM2RsYti6WFxKVaedgCuRhUsb2spFxfnY238JNEWiohLvpTsdaGMfC0BUa2SysCXuyK2XQDN6WhA1FvOQcbsjEUQGrUKtNToC9N1BPK7CGgmmQoSww2w8VUQVKeGrOjbmWk7KdSujAWOoI90jYzBVKLZK1N6bb8rqVNudjwkCxiEsaOwsU6ComGrMhFwy0nKkcwQLWlz0K6O0cWuINU1v3SqR1Sk2vnJLWVsx7osgsTrbcbSlZDkkrMrCSsDs6tWJFCjUqkbxTRmtfdfKDbdO8XsnEUkFSrQq00Jyhnpuqlte6GItfutp908pBNkKEIQSEIQgBCEIBYCEBCQSdAyPVw19U\/D6c\/KPRYBXQk+rSDb9Dz5+f1kKohU2IkkHMIQgBN9+zpj1GJUalmCgDeSaNewA4m8wMsdmbbr4dWSiygMQSGp031UEA99TbRjuloOnZnli5Rpen+TR9BtnvQxLHE0npMKRZM6Mpt1iK7pmG8KWFxzM0HR\/aONNaquKTJSDAJZAgLdaLKjAfvVyljmOb0VN9dfP8T0gxNR6dRqlmp3yFERLX36IoBvxv5SWnTHGL6LoN17UaFjYggkFN9wP6JmkMiiY5cMp3y3X0+RV7V\/v6v+8f\/MZvEr1qWz6QwCZmIpscqB27wbrXyEHMRUAQmxsABwnndWoWYsxuWJJPMk3Mn7N25XoLkpsMt75WVXW\/EgMDlJ0va17CUhKjXLBySrp35Mv8XiMVWxGCp7RphafWJbuKoN2XOHI9EnTMmlrjui80dfaOM7ZTCp\/5ay53yCw0\/eE1bXR1NwFuPRTQ5tfONpbUq1yDVa+W4UAKqrffZVAAvz3m0mp0qxYW3WAkWAY06ZfT75W5PiddN8tGdXzM54W0tly5dDdbDCjHYoKMubsuYLpZ3yl7cjmJPgbyBgtq1MXgcS1fKSevAAUAALSWqgsN+VhcE3PiZjNl7dxGHZqlGpZnILFlR7kHMD+8B1vrec4PbNelSehTcBHzZgUQnvLkazMCy3XTQiPE6fP7keX3v+n7c\/qbipiK9LAUBgEu2WmzZUFQgMl3YIQQSamZS1jbKBpIeFxmMfG4PtlMIFDlLIov3CXuRubddNMt9wvMts7b1eiuRGBS5OV1VwCd+XMCVv4WvB9v4g1Urmp36d8ndTKt99qdsmt9dNYc7SLRxNN8uu\/Xc9A2eaf9o4iobZxTwgFza1NqFIVDcXK65FJHBzzk6rWpmjVFU1mpkHrOsouLJZs2VUw1O9tGvrlKqdJ5dU21XNbtPWWq2AzKqqMqqEC5FAW2VQLWseMexnSPE1ENNnUKws2REQsOIJUA2PLd4S3iqn7mfl3a36L7dtvwa7BbSehspHpGzikbEgEd7GODdTodOY5HhHdtFK1TZjVlW1RixX7JL0sLUCW9XO9reJmGO2q\/UdlzDqgLWyU72z9ZbPlzWzm++c4\/a9aslOnVYFaQyoAiLYZUTUqAW7tNBc33SrybV8i6wVLV6v7m82vtPaIxI7NTD0sqkEopRjlGfrKx1Qhri2ZbZRzueOhOJqmrimxC5arV8PnGUL3iK97qALH575k06V4oC2dSfWanTZ\/exW7HxNzI+z9vYigXanU1qMHcsqOSy5rNdwSG77ajnJ8Rar3IWB6HHbpv+TYbOr1aWzKZwS5qh7xsgZr9Y61GCEEOwC011Bspv4hvpdiar7Op9oFqvWUc62tlOTFWGX7JK5SV4FiLDcMjszbVagCtNhlJuVZVZb2tcBgbHxFtwne0ukOJxFMUqzhkBDACnTU3Ge3eVQbDrGsL218BI8Raa9CfBeu9ud31+RFx2z6tHL11NkzDMuYWuP64SLJ+1Nr1sQVNZg2W9rKq6m2YnKBcmwuTykCZv0OhXW4QhCQSEIQgFgIQEJBIQhCALAgEWIuPl5GJCARa1ArqNRz+vKMyxBjNXDX1T8Pp9JJBEhCEAIQhACEIQAhCEAIQhACEJMq1ctgFX0UOqgm5UE6+ZgEOEmUqjMQq01LHQAILkzU7M6LFrHEPTT7iIrN7ydB+cmiLMVCeq4bobgmGvWef7r5ZImN\/ZqGGbCV6ZPq1aai\/\/Go0\/CKJPK4S521s7EYR+qxNBabbxdBlYc1YaMPKV\/aT6qfAIogjQkntJ9VPgEO1H1U+ARQI0JJ7V91PgEO1fdT4BFAjQkmu10VrAHMw0FtAEt8zI0gkIQhALGkpNgN5jvZzzX4hEwnpL5iOZJAOOznmvxCHZzzX4hOrRLRYoTs55r8Qh2c81+ITsLEtAo57Oea\/EIdQea\/EJ1EgUcVcFm4qDzuNfP6yuq0ipswsZbKp0NtLjWNVwCWB1Fz7teB4SRRVwj1agV1Go5\/UcIzACEIQAhCEAIQhACP4reP4U\/yLGJYUMP1lenT9bqgfLIt\/ykkFzsrD9RTDW\/e1Be\/FUO4DkSNT7pPwdVyb8f65xjF1bu1vKGHYhgZdIrJujc7KRiO8db2sNeG8EaeG+anB4TQNr+EznRfG92xQG5GoHe5W03g33Tc7KxTADuEJmPpLpmGhB\/rhNHHYwU3ZD2xsGljaBwuIAIPoP9qm\/BlP9Xnzlt3ZVTCYiphaws9Nip5Hkw8CLEec+pto1dzqBbQHKpAGvH8ZRdN+jGEqsuOCA1AuXNduBtqL2PpGYy2TZs8lKzzDZ3RLZ7YZatU1s4pI75XWwZso3ZTbUxyp+ys1s9TB1v3a6AVBmYmwv3hYcbbuE3XTvZqDCUmREWlnprUqLYaWAAfw3b+MpejfTClRYUTUXIhYsLj94SWayeVwB5TrjjhKCa6nG804u\/8ARmenXQ\/C4UJ1SOpuwa9TMNFvpcDjLjZ20Kb4UOcLTJSjSck0lN\/RDa28ZTdM+lIxjPSpYetmZmC6Xvm7osB5yRsXblbDUOy1Nn1y3VGk3cO47ja3DSYYpRjOWrl0N8kZTxxrn1MX0qRRWfIoVTUchQLAArTNgJSS76TbQSuy1KaFNWBBtfMMtzp5iUkpOtTo2x3pVhCEJQuWuCHfTzEnps2s26mxlfg\/TXzEl0cTUX0XI95kO+heGi\/iv2LSh0WxTf8At28zJX\/hGuN6k\/gP1\/WQMNt+um5wfP6iXWG6bVBo1x5E2\/OI+pu44W7UvqhnC9FarMFPcBIHM\/SbGjsLA4cZFw3aKm5nfM2tjcKBoN1tJR4bpscyln0DAkEHcD4TUL0gp5gFqqVOtswzLx3EajxE3xRbT23MOJUNSUXt7\/cqNo9FMJUUtSoNQqbwLsUbwytu90h4foUTvX\/EB+Sydi+k2diqXC6rey5yb6kXJ0twHOVlHboIs1WzDQqSN40kyhKlVF+GeO2nX9xf4foqiD0QDzN7fI3988bc6nzPznolXbxXTrD\/AF5Ged1fSPmfnMpR09Rmnql09hAYzVw19U+H6fSOxZQyK6En1aYbfoef1+sh1KZU2P8AXlJIOIQhACEIQAlvsqoFxVFjuvSH4oo\/WVEkYk2YEerT\/wAiyUQazqL1XF7EBj7x\/V5IWoHwwzXJWrYHwKXN\/eJDwWNFQriBvWwqL5ixPkwv+ckLTCoEVie8XFtzD0UPmDpaWTIfI1Ow6hVNwJCgDKyXJy34X4nW\/K2+Tn2rj6eWnnCIdd1yCd+\/S8x2ytqvQzUlIAa1yQDcAEe7Rjp4+E2K4laiKSR6OoNrX\/XhJ1lVjR3\/AOK8Z1YwZph\/VqLfM3evc20ma6V9P61OquGTvLRBVtSod2IJ04hd2vG81eysQtOrStwZb+WaeR9NMIaWPxKHUda7KeaMcyf4SJVu1RZwT5m46O9O6+JAwzoAoqCqSDcnTKFsdwGhnO2cOf7QwrNxxFXun7N6dFwPfnP4TzbB42pSbNSYqeYt+suMB0nqnE0q2KqNUWm+Y6Lf0culrcAB7pGRuSKqCimke1YM5cZhmG65B\/h4yk6V1alOviqtlCUqT2Km4Jsclzz1H4zNY39oFI1adSl1gyDio53PHwmQx\/SnF1UqUGqk0nNyuVBcBswuwF94HGNP7UU+Zjw8ZKTvYqn\/ALtf4n+VOMR9\/wC7X+J\/lTjEg6UEIQgktMH6a+YjoYRrB+mvmI5cW05SAuZ1m5DziE+EQDxh75BY6vNdsHZ79QmIylvSAH3cxA4btDMzsnCirXp0mPdZu9bfkALvY88qtPWcE4NMOxCIF7qKtwq2sBY6aC3vE6uGhbbOfPPTsebU8YaRLuDqToLb78QdOIlRVq5mLHiSfxN56U+MwlbPh61FSpFg4VRUz+sLDKG1\/KedbSwTUKrUXNyp0I3MpAKsPAggyueLVdi+OV9BKWIOinUaeY8jIdb0m8z848m8eYjNb0m8z85jZfqcQhCQSEU2IsRcfLyPCJCARa1ArqNRz+vKMyxBjNXDX1T4f5fpJIIkIQgBJGK9Ifwp\/kWR5IxW8fwp\/kWSiCd0aciuo+ywZWHDLlJ18iAfdNbsnD56bWIuNQfuEnNpxIyggHTUzK7Ko5UL\/afur4L9o++1vxl7h8Q9AIUPNiOBDW0\/ASUQx+lQpOSEva5tewa3iNbG0vNmYMAKrHTfaVFQUKoNcVBQYWuD6NzLDDMyZWbVTudTmQ+TDSCSzxWGw5VqwqFSim9ybd0E94cJ5DicS9Ri9RizG2p8BYflPRemG02p4R16wnrSEAvpbe5tx0AH\/FPNYJCEIQQEIQgDr\/3a\/wAT\/KnGI+\/92v8AE\/ypxiVCCEIQST0YixGhEd7S\/rfKN4ZQWAO6FLEI2nV68O8dTyhEMd7S\/rfKHaX9b5SP2xfZ\/wCIw7Yns\/8AEYHsSUxlQG4cg8xodRY6+Rj39q17ZeuqW5Zjb8JDp4lSD+73C\/pHmB+scr1UVabCn6ak+kdCHZf0H4yVfcjbsODG1BqHN4VMbUbVnJO7XXTlrwkTti+z\/wARndTEqAP3e8X9I8zb5X98b9yduw92l\/W+UaJjuFdWuWpkKoLE5j7gPEkge+Ru2L7P\/EYaYTO4Tjti+z\/xGPVQATbdp+YvIJs4hCEgkIQhAEq0w2\/Q8\/r9ZDqUypsf68pNimxFiLj5eR4QQV0tKWBNRwTouVPM9xdBINagV1Go58vPlLzB1bBR91P8iyR1LChg\/tcBw8BwEfroGI8PLxtu84tGtGMRRscw3SLLUVfSd8vV0RoAM58SbgfgB+cqMNi6lP8Au3ZL78rEX87b56PSwtKsgSumYW0P2l8jwmG6RbHbC1cl8yEZkb1l8fEbjJTIaK+viHc3dmY+JJ\/C8bhCWKhCEIAQhCAOv\/dr\/E\/ypxiPv\/dr\/E\/ypxiVCCEIQSWez1vUQcyB+Mh4zCvSco4sR+fiDxElYE2dTv13Hd75pui9GhjnXD1msvC579P+Fvtp4HUeOltccFPbqUlLS7MhUGcZxvHpD5N9fHzkeavphsRMDiglJw6Hc32WXcR4iU+18ElPK1NsysLg8jxU+Iv8jxiWNqwppkPBC7hfWuvxAgfmRHq5vQpn1WqL\/kb\/AKjIlNiCCN4IP4TZVdjUjhajBiagq5lQKTdXUkG48AIxwck6EpU0Y+ityBz098f2iV6w5PRByi\/JdB8pIwGAqq+dqTgIGfVWAuoOXhxbKPfO8Lsx0XtDoci6jkX+yPK+p8pEYtqkg2kydtHaNMYZcMKYDjvO3G5GinyB\/EmZuT8LsuvXu6Iz63JAubmSSqYXfZ8Ry3pRPjwd\/DcPEy09Ut3shGlsjijg0ogVMQLsRdKPE8mqeqvhvPzXFPdy2gvrpoNQDoOAlZWqs7FmJLHUk6kmWNff7h8hM5PakWXMbhCEoWH6GDquL06VRwDYlEZgDyJA3xz+y8R\/s9b\/AJVT6T1D9jZ\/8rW\/35\/06c9AzTshwylFOzknxLjJqj5v\/svEf7PW\/wCVU+kP7KxH+z1v+VU+k+icXixTAY8WVd4GrMFG8+O6P55bya7lfNS7HzgNl4j\/AGet\/wAqp\/LG6xdDlyBWWwKspDaAW0Ou62h\/OfSReeE\/tG\/9SxPnT\/0aczzYPDjdmmLM8jpozg2xVHq\/DHBt+vzX4RGatMNv0PP6\/X5yHUplTY\/15TmOii1XpNiRuYfCsbx23q1YAVsrhbkXUaX36iVcIBI7V9xPhh2r7ifDI8IIokdq+4nww7V9xPhkeECiR2r7ifDDtX3E+GR4QKHq1csALAAXOgtqbX+QjMIQSEIQgE\/B+mv9cJDpVWU5lJBG4jeJMwQ76+f6SCRbQyVsQaHA7YWqDRxIuGN73t3vWU\/Yfx3HjbfHE2K6uaOr0Ku6pbSmw3O1\/RK31HEE2vpM2ikkAC5JsB4mewdHdi9Rgs9Yqw3BWsc5XUjXcoOg8vGdWFPO9D59\/wAmc\/gVoodjdDaVMGpiHXu7i18rG9gKVMauPE6HhNbiGplUtSKqBYg7yFFgwp20P3Ty3SoxNBny46sHClV6sDRgLksbfZJXKARrbXTS0GltJst84pg3soGYkbibH534T3OF4PFCO+5w5csmy7w+MpCxdUyMLE6W0II1UKVPGxPDScbUw3acK1BGBFM5goNiQftAtxtY2OkY6PdTUrdVVdlR75s2m4DUa24308ZK2tXp4bEAYdgVzBc\/E2118r\/nNp8PhneOK3rmUWSSeoy+x+lI2ZTehSAq9YpvVt3TfhTHIczr5TI4jDEsalYikGN7EXc791Pf7zYeM3HTPDAJ2ihlVm9Kw7waxIKn7NwrA2tqJ5uxJNzvM+c4mMsctEuh6OJqS1IlnFKulFbffaxc+XBfdr4yRiDdiT4fISrlnX9L8PkJzNmnU4hCEqWPWP2Pf\/zVv9+f9OnN9PN\/2U18uHrD\/wCb\/wCunNt2ue5w0G8UTzss4qbGelBPVJYX\/fUhobHVrDXlmIuOIuJcEyjx9UMoDX9Om2gvqrhh8rST2ubLG7M\/FiWJM8O\/aJ\/6jiPOn\/o056\/2ozxzp499oVz40\/8ARpzj46FY18zo4aSctigimxFiLj5eIPCJCeSdpFr4cjUajny8xwjMsQYzVw99U3+r\/L9JJBEhCEAIQhACEIQAhCO4egztlQEnwgDUJoKfRs2GZ7HiANITTwp9jDzWL+YrcEe+vn+k5G1K1rGoWHJ7OPwe4i4L018\/0MhSibRt1NF0YripiED0aZy3e4BU90XHokDfbhPXdu4brKlLDqQoZUSwBKZDqxB5Bbm\/hPIuiFJhVZiDrTYDxN1\/S82+xOkCowp4p8uUhVOYCyG4ZW8gdNf0no8DPRN6uqMMytbDXSQO9ZiWsgJKJ9m19O8dL24DnK\/HIBUOpCBVZRvBULcheR0Ok1O0qBQIETrVv3eLd43JuNLbt9vfKHaCk2GXKACL2O4g3IB4eM+ijjhKFo853e5xSOYgAZWF8vdAtezaW92h3i85RFJJ9EEWIPBx6vPcZGqvlsgUsdCWJym5AsAoudBJeFwuYio7EDXTQhN+62oP5kmRiXYiiTtHE0uz3qK1nqHKNx0uTe+77WnlMBtSrhi5NNKgXh313ePdl70ix\/XO657dWWQBrBWbcWuNAdOPKZKrhnU5WUg8PHyPGfPcfn8TI6W3c9HBCludlqPqVPjX+SS8R6Rtu0+Qlc9MjeLSwr+l+HyE85nQuY3FiQlSxvv2eYgrh6th\/wC7\/wBCS32ltmrTIRaZYm1zuRb7rtY\/TxmW6G1wKbpfUvmt\/wAIG7jxE01DEFRkPeXkSVZQeVQXNvAgnxnv8O\/2Y\/I8vKv3WNVcZiSL9ZRaxsRSR6hVvs5iG018NZw21MUmhNGtYgFabFXB5MrX18JUbV2FQY5kV1ude8De\/C54e6TdkbPp0LlVLE+sTYDhdRo34iRFy1bktR0l7Qx9Tu3BBb7LWB+e7xH5Tzzpi98bWPin+kgmwxD6tVc961r7gB6qj7I\/E+NtJgtsVc1Z252\/ygTLj\/4SXqX4X\/236EOEITxj0AhCEASrTDb9Dz\/m5+e\/zkOrTKmx\/wD3xEmwOosRcf1qORgFfCP1sPbUajny8xwjEkgITpEJIABJOgA1JPgJtNg9DDpUxQ8RT\/nP6TTHjlN1Exz8Rjwx1TZntj7DqVzcDKnFj\/08zNfhdnU6K5aY8yd58zLp6YAsAABuA3CQawnfDBHH8zw83GzzOuS7fkhEQnREWWKGGwIvUUeP6RBhVTWq1j6i2Le87l\/rSJgvTXz\/AEMiTy00j6TqarC9JSVpYemioA41A7xDEAhn3kW4RvbODIY5CGtwB7w8xKHA0y1RQN9735Aak\/lLNqgLtiH4NZRzfePcosT7uc2UnPmVpR5Db13oL1SEozWapbQ7u6l\/AEk+J8JedHuk+Sn1VZCy0wzBlNntcaEHRtTKHF1bgE6nje2\/n4fKM4b0ap+4B+NRPoZrjyyi\/hdFZQTVM1W0+kq5FqUaV1fMBmPosu8Nl1OhBte2sf2Z0p65BQamqXOj7wGsbG1t2t98y2zO+Hw5+33k8Kqg2+IXX3iMVKZW3AAankTOjzuVU29jPwIcqHdsYU03dGOY3zZuZ5343v8AnJHRTay0KymsM9MG5Q6j3A7j5SEuIFQdU5tb0GPA+q59U\/kffIlbDuujKRbTWcUpfFqjyNUtqZqumePwuMrZsNajp6LaKfJ+Hv8AxlHiRZiDvFh+QlZLHEekfd8hM5z1blkqOYRITMsXWwl7rG2oIseN+X4XmuOIppYM9rjxP4zGbGq2DDyPvBH6EzZgaCotm5gz3uDf7So8vil8e45dWF0qKR4RuriaamzPc8lFz+Uj0KANW7KFzKTYX4cTEwCsq2Coc2oY34\/rOmzncUN7QdWyG91Lcb\/geUx2PH7xvOa7bFVVyrcG2p8TaY7FG7Ezz\/1B3H3O7g0NQhCeQd4QhCAEIQgCgxaOzusYBWVASFu5sgJ43\/Sd5Avpb\/V\/mPDy3+U4dyd\/\/YeAHCCD1PYHROjhFDC1SqRrUP8A0DgPHfJmIEwPRzpXUw9qdS70uX2l\/hP6Tc0cZTrIKlJgyn8vAjgZ6\/DZISVR29D5n9RwZYy1T3Xf\/uRFrCQKwljWEgVhNZHJjZBIhOiITI6rMDgfTXz\/AEMiSRhqgVgx3A8InV0\/Wf4B\/PPJPpiw2Bgqjlsi3BUgn1RoSx8BbWdY5b5XT0Fuqi2osdSw5k6+8TvZu1+opulN3Bfusco9D1bZuJ3+QjGHxiKrKxchjm9FRZufpcvlNtUVFV7ld73OK65gCOP5zujQPV1PE0x\/mP6RHxFIixz24d0aeRzTtMVSCFe\/csDchbaAjdm8ZClRLOtm4cdYtzYAg5uWu+az9oGzcLSpJVoPmNUXYDg32gPeb++Yt6ykWzN8C\/l344MShpNScu1yGU5V7rDQ\/a1BHyE0jkjpaZRxd2Vg0M0OK2quJopQCqtRBZW4v91jz5fhKXqU9ZvgX+eHUp6zfAP55jGbjsXcUyORbQyfiPSPu+Qi4pkqWJLZ9zNlXvciRm38+c4rOCxI8PlaVZKEhOYsqSS8K1vxmiwm0wosTMoHM7FZuc7sPFLGqOfJh1mqw20A9S7NbRh7ozS2tbQbuEzZqGL1h5zXz67FPKossbiM5uTK6sdZznMQmc2fOsiN8ePSEIQnKahCEcCW1bQcBxP0HifzgHKITu954DzM7zgejv8AW4\/8PLz3+U5epfTcOAG7\/ufGcQAhCEAJM2btKpQbNTa3McCOREhwkptO0VlFSVNbHoWzNtU8QNO6\/FT+nMR2sJ50jlSCpII3ETTbL6QZrJW0O4NwPnO\/FxWraf1PF4n9OcPixcuxZsIsUxZ0HDZWdgpeyT4F+kOwUvZJ8C\/SLCeQfUidgpeyT4F+kOwUvZJ8C\/SLCAJ2Cl7JPgX6Q7BS9knwL9IsIAnYKXsk+BfpF7BR9knwL9IQgB2Cj7JPgX6ROwUvZJ8C\/SLCAHYKPsk+BfpE7BS9knwL9IsIAdgo+yT4F+kOwUfZJ8C\/SEIAdgo+yT4F+kOwUvZJ8C\/SLCAHYaXsk+FfpDsNL2SfCv0iwgB2Gl7JPhX6ROw0vZp8K\/SEIAdhpezT4V+kOw0vZp8K\/SEIB1TwVK4\/dpvH2V+kRsHTOppoT\/CPpCEATsVL2afCv0h2Kl7NPhX6RYQBOxUvZp8K\/SHYqXs0+FfpFhAE7FS9mnwr9IdipezT4V+kWEATsVL2afCv0h2Gl7NPhX6RYQCdQpgKAAB7osIS6bMnFXyP\/9k=\" alt=\"La conciencia.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTKoUyI-YS5EfX8sceWnXvfKWBBy-cAq_XqIw&amp;usqp=CAU\" alt=\"Luces de la conciencia imagen de archivo. Imagen de conciencia - 123032347\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">De la Conciencia se ha escrito mucho y sabe muy poco. El funcionamiento de la Conciencia que lo escenificamos con el diablillo que nos habla a la oreja, nos aparece cuando no actuamos bien y nos queda esa amargura de la culpabilidad. Tambi\u00e9n es la consciencia es saber de algo, ver de manera clara y precisa el significado de un todo complejo.<\/p>\n<p style=\"text-align: justify;\">Parece que conciencia tenemos todos y, sin embargo, en unos se deja &#8220;ver&#8221; m\u00e1s que en otros que la tienen acomodaticia y apegada a sus propios intereses. Otros, no podemos soportar esas molestas voces en nuestro interior que recriminan un acto.<\/p>\n<p style=\"text-align: justify;\">De la otra Consciencia, la que se refiere a la comprensi\u00f3n, es muy cara y no todos hemos podido desarrollar un intelecto que nos permite comprender algunas cuestiones complejas, y,. cuando eso pasa&#8230; divagamos y planteamos conjeturas de lo que podr\u00eda ser.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUTExMVFhUXGBgYGBgXGBoaGxgYGBcYGBgYGhgbHSggGholHRcaITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGxAQGy4lICUvLy0tLS0tLy0wLS0tLS0tLS8tLS0tLS8tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIALQBGAMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAEBQADBgIBB\/\/EADsQAAEDAgQDBgUDBAEDBQAAAAEAAhEDIQQFEjFBUWETInGBkfAGMqGxwULR4RQjYvFSFYKiB0NykrL\/xAAZAQADAQEBAAAAAAAAAAAAAAABAgMABAX\/xAAsEQACAgICAQIEBgMBAAAAAAAAAQIRITEDEkEiUQQTMpFCYXGBsfCh0eHB\/9oADAMBAAIRAxEAPwD4hC7heyvQqpCkC8hdBdAJqFK9K60LqFbRpkmBcngmUQNlOhWMaiquAqNN27qllkzg47QvZPRA20FRrFdotZetaswFRpqNb0RbKUrttBCg2CmmuuyRfYqxlJajWA6F6KPvyR3Y3V1HCl1mtJPQE8+SARaKW\/l+FNF\/P8p0MmrH\/wBp\/DcR91VVyuqJmm706oMyFj6Nh4D8\/RVdmmb6REAiLD8rjsPfL+FjCp1JeOppi6kuDR9+\/f5CDYtdRVL2pk+mqKlFZoKYAWqObCJ7JVPahVINlELwq0tXLaZKFMNlYCiuFPfouHNhZxwazheL2F6gE5hReqIUY8UUUSsJdC90qzQd1ArUTs4C6CtDVfQwhdtCdRfgVyS2UAK6i4sIc2zh7ldsoGYNj1XQpp+rEbDa+Zue3vBvk0ffh4enJAimiqdAQQQeg5dR06Jlk2RVa5OgC0SSYF9vt9JVXKU0k\/BNdY6FDacIihhi4w1pJPACStJmPwhXo0jVeG6QQJB57cNvDmEP8PVjRqirpDtM2J3kQo8icVayPCakLP6RzPmaRwuIXbaPROM0xLq73PiATMDYIFlLoUsZOlaKT636f8lTaHRG5bkdWuYptPVxBDR4mPoEfkuTPrVWt0ujdx5Dmvo+HwjKTBTYIaBb9zzKWTrAFG1aZmsB8H0aYBf\/AHHW3+Wejf3lOG4VgENAEcBAHkiKtS3v379R5BY9xMaQlsLSRVUpD35JNjKWqQDAB4W4+\/exT8USYabKinSJOxWbMqYDXycOHOw9+\/8ASqvkZF2+nv3+NjhsK7kVecKDw9+\/fLKQaPluIwpaYIj8fwqn019BzXJg8WHeGyxuKwpaSCIIm3Ijl0KKAKnU49+\/f1ofS9+\/f5dMw1PWO1JDYJtziw8F5iWtc6Wt0tgf7TpWK5UxDUoqj+nX0rF\/B1LsDWp1HEQHDUB\/lPLksPWox4J+qBGdih9NdYOlLoHJ32KJdSleU36DPQj1CaFKSb0aTdUgOsyCR73QtRGvaXErirSAsd1Jx7aKJ0A6V6uiF02nZTUR7KgFCFYoWo9TWVuUXr4UU57Chiyu4jRA9N\/OLqOw0eyqBqbz8lbTc6J7x67rpjn6iDxojmEdR5\/lE02llyDfqqKdXg714hWtDnGJk8JTRWcbFbGGqk7Zh23J9++mxeWtw4p1O0J7T9Ig8vpfn\/K5qUKLWDvO7S223Wbfm\/ignnzVp2pZWSMaksWX4am4ySOG\/wDKPy3E1GXp1CwnfSSJgzw9hcUM4qNp9mA2D0VeXNl4GmSVJutMdK77Icuq1azSH1XmL6XEkHyhBYeg4gnSYFpj+FaHDXpIH0\/dFVcO0AEQZ3HL6pL7PLKLrBa\/8KhUgQAb79z+FG4c2Ol3TufwvNIiIamVDFuq9nSdp0tIiAOCSToS5WqX6mz+GMH2dHUWkOd\/iNgjMXWA9+\/diq6DwKTekjlxlKswxZ98eo68wpzdyL8aqJVjMdwG\/v37vUKx7B55kfhAAyfH3\/HTY2RoaeweOTh+EFsWeirLfn8k3pFKcqMP8kyom6A6HOACOOEDhy6pZg6pGyb4aqbLDArP7Lw6ATfcW3KzOf8Aw2aoNZjXFxJBDY0idlr6wDt\/fv31Q55r7N7WPc0RwJF5CNuhese1sw+Z5YxgYRUa+Z1f4+h5oQYCW6gbAflV1SXWBJgGbGBc7rTYfA1HYcXAaWyABMqsHb0c3y5qKVuT\/T\/QopVq1RvYU31HCPkbeQA4m3L91nMXwaRECOvmtZRdXoNNVrOzdtqAAMEEbFKqOYOa2pS0tcKhlxIk+RVeWWReDjcVbT\/czz2cNv8ASH\/pNXlwT\/OcT2lRstHdDWw0RIAH1RXxPg2th1NmlhAsBsTzKyprI7nUkvczrqAALWiTz4D90HmLQzjLrI9tMkkCT4eKGzSkG2kG429yU0fpbQdSEjGE79F08jgrqdInb\/FSpRgXIJjYfuoUy3ZWDLx3irng6eAHQflUoZSCjhxUXQUW6XkaxkKIEfghXOpAACRJ5R+y5qzwuPAfumPw9lzqrnCNIi7rHwAEq8U7pHNKSStit9IkT915hTeD68kyzDCup1DTnULQdMbg+O0IANgzC1UwJ2girqB39boqkyY6rvL2seCKj9MbT72UDRsqyi67XsSMk319iCkIPsI7LC5rwWm5t7sUPRHH3797phhgJGmG854\/+JUJFF7FwwbjUmePH+QE\/wAy+Hq1KnrLmFsTAufqqMPhyXCSNvf6QrwHTEmBw4eikpUNyQboTYljXNbpbDhuY3RHw9QmoTAsOXMpqRfyROS4FxY+pB06gJ9+IUr9y7QwxD4bAMWuAJ8wPuPylz6dr392v9j5FF45paWzw9+\/cUYh8wRxN\/M3jxui9ipYFem8+J5THEcnDiETTnRv7g\/svKrI3990BEYOlqAABnaPKPz74414OKRPomFJ0lWPy2oBejUnnB9+\/X2iGCLOnijJCQknoNwjZTfBsQ2R1KQcdbDBFuMJ6BS+ZgNt+SnZVCypulmZU5FiB+9k3qU7yl2YYSWkg+S1mo+b1KJDqlMEiXEbddin2SYRrKB7TFFlzpZE3G3WCgsfeq4XDuf\/ACsLFDVKZcBB258Zi3ktbQa9iY3W+k52snvAFpPos9rpgw5x1cgnDM0Og0nUmAFzR2nEQUD\/AE9PW8u717EcoH0XR9T2c7fRVX6UcVMCXk1GGWi88kHj85rOYKTnS0TwuZM7rU08HOHfoFy0ANNjxhZLMMvqUiO0bCLbg+tgglNKdf2xacQ4TpJQtVjjvzFyigCSeF1ZUw\/G52N0YWx5YKMJRboJIkgsuTA2PDf7IdzwQbcEwoU4pGf8ep\/V6IbCYcmbRZXzaXuc97bBarYbBHLrwQD905xeG5niNz0S+nQGoatuniknxy0V45qgYBREyBtffdRNGCSKdrNLmBovazQ6mDPygQY6lX4IOpjUxxLoiBBHnz4KjLG4IM1Pe41P+M225QnOGq4apFOkJcBMxZt+Gm5PRMrT8fycUmqqmIWvea2oNJdIF7mSDZd4zKHCp\/cIY4jUJEgj\/YhPK3w86o0vD4i4be8b3IuevkluKrBjQ5znO1SASSXC8ceFkXFfiwGMr+kX1MueCLSCYBbxWnyDLaYq02VGOdNnNeIgkW3G3qF1lGa02U\/7jXGL739CjM0+IsK19J1Ml7mwSRYAcvFPB8dNS8pmmuS8AmdfDNalWc0UjF3DT3gGk2E8ffiq8FRmA2WkGHHr4c\/e6+g4v4sFOkzSyTUEsLyIAgefFYx7SWyARULiXHgZPActvTnBXJ9UbQy5OsqYdSN2+Y\/C0b\/hhwpGpqbtqi6x+H1tcdV+G\/G0H738FphWqOaAXO2j5jtyhSjEvyzwJ3bwtZkuGDcG8EEEuB5\/8b9Nln2YUTJcWgG55eytlgBTOG7tbVI70RYxseShNF07yJcxwbi3UGkgRJ4BJazu+0AWt9kzzPOHMGlrhpm4neOf0QuEzyk5416WNFySPsnbFVpHOMw+kwdj9EV\/004djKorMnulgFzfh1F\/v5ps+zCj239mq4ttvx8Pf8U18VVdSbM6ATocRaeU+XuEHICjaNhg\/jCpMVADvIAi\/D37IOAwz6znObAvPqs\/g6pquawNOs2bAmTy6hPMO19MlrtTTxHv3+Q5eBlCshxxdSm\/T3ZBiyaux1RoZ8k724+KzNHW54awanE2+65dXeyppcDIPeA5jdZNBae1o1rK73yYCmJpTTcYuN0rwmOJNwR4pvQLTLe006rQATJ5IMKPn2c0pqyOQ+0\/hC4gAU3XH03jbx6ra578MsYx9Z9ctDGmQ2mSTDTYCbmFi62k4d9QtN22EwQCCRx93RWQSkkK8tyul3auKcW0Xg6dBE6gLD7oLLWMNR4EmBY8h3eCtwuT1S0HswZjTNRlhxtq6Jvlfw1iW9pVFMBug7PYePCD4p+3sT6tbZbkuPLi7VdwbuYtE8kv+LMRTeP1F5EgjaEuouqUgXaXAOkXBExM3Koq4\/UO+JgQ2I+\/EJk\/V3eXVG6rqoxwrsCbge5r1C7ohc6gJAE+90TTd2jNIEd6Te2yat+GtdPWHta6SDTnaxgnjcqsHSsTkaumB0stf2TX6QGnjEmeZ6++SUY9j7i\/kAPqn9asW02scwHSInUeE+m6Ul7CfkA+v3B9\/W8JcMll5OP1J2JRgpBl8X5z+meCErMaCIdPl1TfMcS1tgJ\/7j9gffqk2IxIOzQPfVGXy4qk8\/udHE5SyVPM9FF0JiSD6rxT2XTGLez0mA\/VwuIV+GxVSl8ksJHS4Pl9UsfUJjf6IptKo8TcgeCWLctL7E5Ut6NRlPxQaFLTp1OvubSeO1kkqY5j3Oc4HU4yY5qrFYZ1MBpEzeRw+iGaT1VJykmk\/H5E+OMHcl5GX9QXu3JHUq\/CYWSbT5qjLKj9QEn6J7QLmuNvqE8IKrBySawPMFl2rBseKRJpuhz9U25AcrhW5Y4EBrwR3rSNlovhbAUnYQue42JOkHeBaRxXGX0WvfGm2q3RSikuyIck9SFGJw2moRHEQffv8vqmWVez7UAaBHG+8bclMwwJbWIIkHbwXeZYl+ns2yWi5AUH+TOlNuOV4EeaPJpPEG8DyKL\/APT15c2u5tUNDCNQNyYkjwkWQxAcCCN+qT5RlppYiqyN6fA2I1CD9PqkkrZaDqK9xr8QYguqOcdja0iw2PoklKqWv1MDCbglzdUcTA5z+VpsxwsgEDe+64y7JW1HhuvS49fcpPldlQz51F5MtSw4B1PfqPIn8CFzmufVRhxhwJpgy2RGkzO8Dr9fLS59lzWNLabi97Ce0j5QBxHXpJ4rFOb2ztMxCRwsqp+xZ8MZnVZWbUBILXSDy4G3Ir6rXqurUxUIh5G8b+PRfN8uyxzRLgQCYmN45e+C+o4PCBtBha\/WIG3DxSulLIydrBic0xeIoObUaL6t2zb8rvJq3a1n1KusauEuHmIjvfuthjMMyo28SNkDh8NBjSFqzYbxQVlDS113PfTIgNeJIdO4ce9G8gzwhX13aCXGbHh4zZX6A2wkCBP5Qmav7roPEjwJP8pqETPM9+IHMw9VzJkFok3A1ENJ6mD6lZPO8A6nh6bnDuPaI0uaYJYNwNjH2V2e4gHDvph8aqkEz8oaS4+ZgeCxweA4w7kBt3jqBmUiSTH2hhmjaEMs7tADqPAi2w8FZk2ZUgWMfUqHDkHWwGJF7cLSb34lUZziammSO6flIAnYSJ8UpDyHcOoItCMU\/DBJRe0Ns8x7XvZRpPd2AJLA4Du6jseYAPE8UBUpOovkAOE7jiLG32U\/qHGO63wjhCrxOYu4ACLRyjhB3VYSknYkoQqkjYZTldCs9tbSGUNLnGm5waYaIn1jinbsyoNaNEHUHG7hIAMg3PKFjMJiwaDQ+mJvHS5v9EnxeYU2uINMRvx4rrhFuNz\/AGOPlgpS9LpeUaLH5ow7uA4XI\/YrL53mDI7rg7wcDHj3d0DVx7CbsF\/fFDvrsI06I9P2VHN1v\/BJfDxTsUYmsXnf7fsmOAytjma31Q0XtN1RVptm34\/Ze4gvIE8BAiEkHFO5Ky0raSjg6woaXQ42g9VEK0EcVFaHL1VdUycuNt4Zdi8MGQAWukTbh9V1RJiNUA9FzUwpb8wjxXdEDay5k\/VjBbxnI9wNPDt1N1l+oD9IJB6CFocT8MUhpqsZUNICXjRBAg3vH0KxFKoQZBEjoF9B+HfiTtWOoVqoGpsAxwi46rqUk16V\/fuc8oSWe39+xZmGTYRtGnWFY96NLIE3G3kg8rwlJ7iHPcDNu7w+qFFN7ndlScajWE6S2PwExyvB1mukiD\/lP2Tw6rBHlXK062arBikxjmB5gCW2+Y+iqwWKDHBzW7Gb8UnqfEuKpF9qekSBLbxw4pU\/H4otFQ2DriGj7QocslHAfh+GU3c19jd4jNC9xfDQdhyCT18e7vTVb1AH8rP06j3gBzuPTlyC5OG729tpi3quR17HeojYZi0fKRPUFc4jMw17XgtJjSbcZH4SnEYfSYmVMMGSdYkRYdVlJ3RnBVezTYvFaqbXagTtbZKji3NdqaYhe5a4GkW7kH73VFVhHJK5PwMuOOmCYzEuc4kuPe3i0+S8fmDKNTXQZoJZpIdeZ4772HovMQ4k3Ewk+aY3vCRGn1SSd+ndjxgk1LVGlwdb+xD3Ex8o9+K1+UVz\/TxJ4WCwGX42m8hgcC4D5bj0PFbfL8Y1lME2G2xO9oQtaGoaurABX4anqaTyk+AAlCuaS0ECPf3XWBY8WDi0cYO3jG6wQ2nVpGzu1\/8AH1S3H1wHCD+ub9DKZPxVQfLUNupK+d\/HFU1KjGSdIuepdtsfcoXRqsr\/APULMdT2MbEN7ztIG7pEfT6hZ3+oDWcyYgbT3rBd18MBc7\/xe\/FKMyB1CPd0bbBSWAjGYn5tVV2psFjRtfcKUMcXwQJI4fnwSeo0zffqvWOc02JBWimgypmsyXA1a73aGyWMLiNUWG5HW8JrRq1qbQ2m7Lq1Pdrnmlrh3eIdrLXAiYg7LJYPGOIIaSHEQYJBjlPJVOqljpc0SOhuFWO8kpKtbNZWzCoZa9lACJaaGkgc50uIAus3Xr6qpNT5ZEgASdpjojPhrD9oapBAs36kn8IHNK5qP0O0tawlshpsAYk8SLLoTaok1tAOKr0y4w2ANrIFga4mSBbkm+OycUWtd2tOpqEw07eaUVYJtA8CEH7sNYooqUjEi4mJ57rgNKsrE7AyPBU67bJfSHJ6QooKZIBt4KIN1sw4EvaXPuB14oN2mLSunucBAsONkMC47TPRM2tJAiX0qZPPzFvVXtwLj+pvkZ+yCDvHzKJw7S4gGwRj10Z2aT4arnDkzUDQeTgPoJK01D4goulvaieBhxhYDB5eXHe0xxumxyotu5pa0c+fNdUMxpI559VK2ynG4sue7vahJ4GPTgtnR+KnigwCjYbvgfSClOIyvD0sIyuXMqOeBA1EEW5DdZ\/CY8tkNJg7jh\/tSnCtsMORcidLRpqmOe92sjTPJNMBiW6dJdv83uFlMPVLtyUXTf1XNyROmEjSYrD0zOglwA8L+iX0qQIPMbC6Hp1i24ddc9q6Zm6nKhopjbClzH6dNnD6+i9q4dzjACqOaVKj6YcW9yI4C17ppj8d2j2uaA0CPl4pHFpFFJN0KMVRczdkELP4jAa3Euut9jM1p2Dqc8yk1fOcG1\/fDWjqQD90EqyM8ij4ewdEYgdtIAaY0jc8JX0PJ6WHILdTjEbjj+6y7cwyztQ9ldgEDdwgHxWip4zB02ueytSeTBIa8ExzgXKLi9iRkmPqNFjjGo+Pgra7abLtMyPS8LNUvifCvIa2syXbCRJPhzTPV3d\/MpRqOseWtaO8CbmBuvmzmMq4h1SvUfSpEkNe2mXAlsd2JAJtO60+fY7s2F4IkRA68LfWFk6mcVarG0naHBpMAsaYJv3SRN558UyjSyK5O8FOZ0oOppe+kTDKjmFgfG8AyN54pPj6\/fYTDYjh1TvO8RXLadOqAG0wdDWsDA0OuSQAJmBcpdk+Hov7Q4pmJJE9k6g0FrTE99x4Tp2FrrXiwlVPLsO9v9zFMoVA75alOqSGjbvMaQfxCozahRpuZ2danXtJdTDwAZNiHtBkzKtxjqleG1H4x2jYOZUrgOO8Bzxp2G0yi8s+B8bVaKtGi5zJIBqsDZixmmSTvxWWTaEeFrg1QXHSJ\/SmeOp05BDy4RudwififIMTSayq\/Bsw7WQx3ZtfDif\/AHHEktF4AAjf0X5LQY8u7SoGW3PFO5dVkVK3g0fwTh3OpVXNbbWBIHJs\/lZGo6ajyTHedueOo8Eyyn4jGG10yHPpSSBTe6mdR0iS5puIEQeaRZli21KjntYGg8Jn1nc8yrtpxSTJJVJs8xtUQIdqI8rIWjVJ7p23XFRwPTwXeX03HURtb6yhBU6QWW1WAjcDyhD4h7GiAGkzvefuiTTH+kmfcnxWcut42ZRsIFYGwBB8VF5hKZk2UUh6NVmnxK2oLMDfAX+qEwsF2r5TFi73+UFl9emw6nAHlPDyXWZ5iH1A5jYA+vWOC6oyUUm\/sc0lKT6pfuXswJc60uPRNMqwDm1Jc0tBHKJ8z+ELSz2m0AtaWuj5pG\/hGy5xmfvfApgjm43cfNVUuKOSLXLL01gMr44UnEAAQ6Z3KozHPn1W6ItuSeKUED9TrrplLnfopz+I8aRWHBHDeWFPx2qDAnjyjh+VzTrX24oMvHJE5dUpav7pOnkJk+in83s8llBJYRoXYeGtIcHAiTp2b0J4np0K8Aj\/AER9wl7Kui9DtC122sNuR0uCum4p4PfaP\/qB9keR2JCLisuxvQb7lEB3BCUXucBpF\/OB5kprhqDANVRxcdgBYBRcSqkV0GaiBtzTarUa0xEAi3iqxXp9mQBEERz3QOZ1LC5298UjQ1hNUSl1TKqZcXOBJXuW4qTpcfAlXVnkHeQloawH\/p9DY2E+9losjxtClqaybjvBjSQfGAkLaQcYgrQ5NlzAs0ZM0OCfTAsxoB\/xA\/COFRhESQhKWG68FVWaNQAeDa\/7JathvBnviXDPqvhh+UE343ASAnsny6bDaCL+K2NQw\/VO0+h4KnHV6dbSyoBA3n8qsOO8MlyTrKMbnfxDUruMt4QdidN7nlukNYtLYItwPI8l9OpfCtMCpUpGzmkDjdfOc7y1+HcA8ESJ6E\/hH5TiqWkBcyk1eG\/cWVMMTEieR6ckVh8xqtbobUe2CCNLiDaeRVdPEHs3CRzHPyQrKc96\/UpKdlHQ3wWeOaX9trq6h+t7iA7g6CUrr1dXRM8bgGmmKjXSB808ChMryp+IfopQSL7gQNpMnqiuRS1\/AHCmLnuC6\/o3O+VpNpiJkeSf5l8GYqmRIpkHiHtMeMFKsxZXoEUSZkgggnvTAgbHeyvGL69pLBKUs1F5FFcR7+6IwGI0Me4ETItME+SJAruJa4PaCLgNLp8dyfMoGr\/ac5pa0kWMiY8PVJ26ywPtFuJxzHkFwcCP+MWPWyprYZsS1wP\/AHA\/tCpq1Cdg0DkAEMVpTb2Mo+xdRqQSZ9fdl4vG07cfT8qKVjUXi3BesfE9f3BVQK9ajYtDKnhWuFhp\/wAjMeAHFU1aZb+oR6KUXvdseJ\/dXf0QF3PBd5qyXZYEbrYI0k3ReErQCXExHAEyfHb1V1ClTGzS48SRYeQRjMU0WBE9bR4BGPEntiub8ITOvdEYDeQ5rXcNQt6m0+KYYmrT\/UAT4DV5nh4JfqbMhoHIST90HBKWxlJtaHWELiSXOJPXaeMQbjwXYqNaZcdR67T0CVDFPIgTP4VTHknmqykqpE1F222aIZqYNgSduiuyPMmOrNZUI0OkSTEHeZ8o81lqjjsqlGUx4wR9SzfMcLRZopNpveYvZwaJ3m9+iTvrgs7zTq4WssnRxQ0wtC6sTTaDY6YTKN5QrdOmA1cQZsVdSzFzB3hIPuyDf3QN1VXa4RIN\/wBkvTA3Y0OFzFnPyI22T3A5o0Df3Kw2CpE6fH9lq8Ngopi9ySP\/ACWXGZzHf\/UXvgfKI8yicO8AweSFoYKzSHX0jh4rjF03Nh2ptgFRcdCfMssr4iCeqXVqg3seaJZUBB1hlxLdRI2\/+NxPXkUlrYggxYTsJkQdhKouPIjmabI8U0sqCSLHmstneYsqHvNm0Hl9U\/8Ag7MBpqNMAsDnEnlxmfFZ7NjNV1VjmFrjBDdJiw4HwU+OLlKSZSbUVFoymIw4Py2+yX1KjmjTNpWjq4Oq83bpNo7oaD1sElxDNLnNcBIN0eTj65DCSeCkVH6SGai39UAwPHkplWZuw9TtGbwW8djH7fRPclr06bKgJLdcXDSRsZBjxWXqSOH8pZ8fRKVmUuzao22M+K2upudTkuBBMjgSBJE38Ql2H+IzVntWs0MEy0GRcAcTCz9CqWgFri108CRI33mN0XXxdWo1zajxpjV+mSR8okCTfh0V480nm\/8ARF8MfYPqYyoQ52kvp3OsP0O087CbfhZmu4vfa525kx14nqrGvc2YNoIi+xsV3h6oDSDPDbedw6\/vZc3JPvs6ILqD1qT23LXDkSCFTclNMTjHDSBW1RwIc2PL5fRCV6W7w8E726qHgqDkHj+PwoiHE20vB8x+V6hQTwmV41qtbRHNcsYSYRuxC3D1y0QB4\/TirP6kciisDk7n3cQ0cuJ\/ZPMJ8OmxaAfNP6tC2jMvxLiIAhM\/hvJe3f3iIm5cbfytTiMmYG6TUbq2g7oCvkwpixv\/AIkj7cFXjq7lmvBLk7OLUcN+QLO8pp0qha2HDol1HL2uMCQi3YB7jZxPjB+64NR1E2cwnw28bxK05xbug8cJxgk3b9wyl8Ov\/Q\/e12yjKfwlUYC7tGQBe8fcJbWzd4onU4meAMAeiX4LMHsGp73EcAXEj0KspQjX9og48ktv\/p6\/BPLw15DJvL7CPym+BoUqYOkh7j+owfQcAlGbZr20OIvEdIQ+BLC6XbBc7pSpZ\/M6Fbjn7D5mD1Pjsx6QqalQtcQJtYIM5pwD3ADaCVdhcyaDqdJ4eSaE\/BnDyXVa7maXOExeOC4r5m+oS+IvYDwKPzHEUKlAvbNrCTxSfCuOmI9wU3quk8bFSi\/U1nQwy15kOM7\/ALLYMxLAwcSS6PVZnAV2imSREA\/YK+lmTAKdju77rq440snPypt4NMcW4NkTZjeHU\/ug8+zh9XRqAb2bQAGgiepR2WY+j8rnxqY23K66+K8fhSNPatJgfKOiXkBCzPVscQJDjEWvt7M+qHFU1A0gXm56+wucZ2MAMfMC89eCtyRoBAa4OLTqA9PfkpcnMks+xeHE9j\/+kNDDYisfmdT0\/S\/49Fi8tpsqGHO0zPVb7P8ANGVMERIFj\/8AqFiMpfRY8VHDU1pBc3mORSfCzuKvZTmW6I3LYqDS46B3p2PQev5RTix3de1p5EtH16Jzm+cYGrJpPFMEfLEX+yy1SvB3B8F1wlFKmcjjN7GhcKfyNa3\/AJNAgFIsXkwcXOY4AE\/LG3SZRb8XIvuOKobjI8FSfSWHo0FNZWwMfDz3uAaW8gCY333G0koPG5e+k\/S9skDyuIlOqeaabxMfsraPxKBUDi3bhG54T5x6LmnDjTwyqfLejH6eoEc17Tb2j2gkCbE+H5hOMfgKTiXMLr8LLjL6ApatQDgYiOET+65pQaZ0xdosDcO7uF2mm0Nk3JJiDoDXXcTwIHEzCRYuiA46QdPCd469fBaalSwxAH9PJH\/FzhPoUQPhrtGuIa+m0b6iDHqJW4+FSi2CfMotJmKDVFpsb8PUWQBXJPE6QR6A\/lRL8v8AIbuhG8RsjMtCiin5D4DHPINirqOPqAjvmAdpUUTSZkE4nEOc4Em\/NEMrOLTJlRRdcVgi9ibMMU8HSHECLxuUsc4wvFFycv1MrHRNZIuVa06oB2F4UUShob5c2bHaFVjmDtC3SAA0bW3UUXQ\/oRP8YG+iBcLlhsVFFJ4eCjLY7o8U0w4iP\/ifsV4ouvh39iPIdNP9t3gfwhdRhnn91FFWTwv75BFZf6hfaFukg70xKXVqpUUUOVuh+NI9FQ9nPEuifJdYesWkOFj7H2J9V6ouSb\/gogw4pzqYaT3Tw\/7lwxukFo2MzPgoouzjSSTOeTyJ640mypa68qKLllsui0V3C2o+d13hq7i6CZCiiyk+2zUqKmugroXdKiiWw+RtkzA6o0OAI5FXfEOGbSqDQIDjtytwXiip+Ag21zJDT4by9jmmoZ1Da9rdEdiajnUnOLjttw9FFF6PEq+HR53M7+Kd+Gv4MbWqlxuooovJbdnsI\/\/Z\" alt=\"Predicciones de Zuckerberg, Bezos y Gates sobre el futuro del mundo en el  2030\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Viaje interestelar - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUSExMWFRUXFxUXFxcXFxYXFRcWFxcXFxcXFhcYHSggGBolHRcYITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQGy0lICUtLS0tLS0tLS0tLS0tLS0tLS8tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAKQBNAMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAAEAQIDBQYABwj\/xABEEAABAwIDBAgCCAMHAwUAAAABAAIRAyEEEjEFQVFhBhMicYGRofAysQcUI0JScsHRYrLhJDNDc4KS8RVTwhZUY7PS\/8QAGQEAAwEBAQAAAAAAAAAAAAAAAQIDAAQF\/8QAKhEAAgICAgEDAwQDAQAAAAAAAAECEQMSITFBBBNRIjLwFGFxgZGxwaH\/2gAMAwEAAhEDEQA\/AL5+IUTqyBqYxDPxhXVj9I34L5PVRRZPqoerXQDsQSmF5K7sfpqOLJ6myd9RRZkyE4NXUoJHM8jZy4J4YnhicS2RwnhqkaxPDFrRiMNTwxSBqcGoOQaGBicGJ4apGsQ2DREGJ4YpQxPDUNg0RNYpGsUgYntYlcg0RtYpGsUlOkTYBR1cfSZYEVHcpyjxGqjkzxh2PHHKXRNSoE6AnuEoluFj4iB3m\/kLqiftKq7Vwy3s0Q3ylS0cVHDdwXN+olL7UV9mu2X9PCt\/EPJ37KZuEHEeRHzCpmbQ7vRPGOdrz5cO9Opz8iuMUW5whTTh1Xt2mRv+amZtg7wCjuxWkTmgmGii8Jj6VS05XcDv7joUTUw63uGSKrqkoYjX0lC5iO1hGBoXOaE7KuhCxrIoCQqbKkhazEJTHMRGVJC1mBXU03qkUUwhFMWgfIuUpakRNRiyuyqQNTg1dS4I2RhqcGqQNTg1GwEYanhqka1PDVrNRG1qkDU4NTw1LYaGNanhqeGpwCGwaGNYnhicAnAIbGoQNTw1KAnAJdg0IGp7WpWhPCGwaODVIxmpNgLknQBdTbJhZ3pHtmT1NMkNBuQR2jzXN6j1Cxrjt9FsOF5JUP2rtov7FGzLyby6N5gaIBrCNeW7iAePNA03Trf\/AHHxRFP3b91x4oOT2kd03GEaQZTPvsohrvctQbT7gKQVPcBd0Y0efPIHU3W\/qFNDhuM9wVdm9wFI1x9gp6IOQeMQRAtYjVuukSRdSUQXuytaCSdGki2\/Ww8dEHRDTOYkHdYwfWy1uytm5WBt8zgHPMTrdrZ4DXvPJQzSWNWND6ipqbOa0XdewIaMwBvvtw3Si9nbbLSGPlzdzvvDw3hM6bYs4WkGUabDUebudMMETuIk+O9ed4rpC9tqkvd\/C0NHjLuN9FzYs+zplZQa6PZnMBEiCDcEaEIV9NZLoL0tZU+ycecbwSdQOHGFt61NdXQqdgBCRTPaoiFrGESFOIXQtYSMhNIUpCQhawEJamlqmITSEdjEOVKpISLbGoxYanBqkDU4NXVsSoY1qcGp4anBq2xqGhqcGp4YnBqGwaGAJ4CcGp2VDY1DAE4NTw1KAhsGhA1ODUoTpQbNQgCeGpuZODkthocGpwCaCU+mwkgIOSDqC7YxgpUtYc+QNNPHjxWKqObNgL3+PMd+uUAKXpXtPPXLc0NbAi27RVbH8\/n4rx9nlyOb\/r+D08UVDHRZUz7g\/qp2O9wq5jxz9VMx\/f5L0sSo480yxDu\/yCkYfcBBseOfke9EUiOfkV0I4pMKb7tvUrR7gqBo93RNFoNpA7yY+SeiLYbsyiH1WN\/E9o37yvRtniXOPM+v\/CwWxRlr0u0DFRuhn7y2GDqFtThBM6\/l\/X0Xn+r5kl+x0+n6ZYYjAUKznFzQ\/KSDO52UDdvAC8y6f9CBSHXUpLDqDq08+I5+zruh21s+IxeHce0xwqd4e+q0kcgWD\/cFoNs0A+hVadCx3mBI9QuaCo7Pc+pLwfMRe+jUbUYYc0yOFtx5HRe89GNqNxGHY8aOaCJ1EiS09378F4dt1oDyOZW7+i\/EkUg2Ro4gXmcxIHiLeK7VzGznycSPQqwUBRVfiNCJHcUG4oGFldKbK6ULGQq4psrpWsYUpqVchZhuVcllKtsYyYanBqkDEoauncnoMDUoCkDUuVD3A6DAEoT8q7KEPcNqJK6U8AJ2YIe4w6ojg8EvVlPzpM6GzYaRjtvYl7q7mh7g1sNgEgSBJMDfMjwQtMVR\/iO\/3OH6obGPcarzP33m35ipMLWcycsXi5aHHwkLOVCahP1yq3\/FeTwzk\/qtD0Uxz3h9N5JcO0Cd4sCJ5WI7ysnXx9ZpAa8iw0a0aEkblo+gr3uruDnOcOqNiTHxtiATG8+ZSOToZLk0wcm4itkp1H8GmN1zbVMqkhx7z81W9Jq2XCP\/AIjHkEmedYmNFXJGEeAXEuqATPE89w4pzCPxfNVocZ\/qEVTdz9Vx4Ud0nwGNd3eqnpke5QTTz9URTPuV6cDz8vYfSd7ujKPf81XUnHn5hGUHd9u5XRySLKmy0yPMoqnSPIwPxDj\/AFQVLvPkOXvwU7Pdk6RCXBYUAW3ggi4Nje0LW4mvcVBo8B+vEXHnIWNYwiCY87z3DTx5rQ7IrdZTNE\/E2XM5\/ib+vmuT1UPpU14\/0WwT+rV+TL9IqlTB4xm0qAzEAMqtLg1r6Zy5mmRa9w7c6N1jrsd07wlTA1KtKqM7mFvVuIbVa5wI7TJm1zIkGLEoHGYfMCDz1grG7U2Gy4gATplZ6HULn026Ordp8oxOPq9Y8xxW46APLXgXA0toqGlsksJDG8bmJgD5Qtv0L2a+cz5gdo30AknTdEp26RvvZrsFUmnG9hc3wBkehHkoXlRbFeT1n8Xa9f6hPqlGTp0M4NJHZl0qPMllTch0iQJVHmXZkjkNQ9cm5kmZbc1D0qjzLkNzUZ5Kmgp0q+4NTkq4FcChubU6EsLkq24dTgEsLkq25tRISgJUqG4dDFVcGA55c4AySGiS4yT4DTfCWnTpxfNPcI5Xn9FLXo\/aO\/M75ngpadJvArOQupUbTa3OMrSLbyDvtu7\/ADWl+jtn9od\/lO4fjprP7TZ2x3cuJWo+jdk4h3+S7h+OmlcuDKPJcYlvbd+Z3zKo+mby3Ctj8R3T81oMX8b\/AMzvmVQdNKRdg5H3XSpZpXChqppnn1LGPBIBIngAP0RT67nHM7MTxsq+kWTfwvB7+YR7AydbbtZ07uKGJIs3wOHcVPTPJ3khQRy8yiqNYjQxqO7unTVejDo4snYTTd3+Xqi6Tu\/yQ7MW6wmzdNN9zuvqisNVOmaPLj3KibOaSDKLx7CsXdXbKdwkk7+VtFXsMGA4kcZiR3d6LoVCBHI7hvEKq+SEkTNj2TqjsNVLSCHQRFwdCgmu\/hnwUgeNzIsBv1jX3zRfJPo1lGuyuNWtqbwYh3dwPJAbQ2I46gjwVVTrjhf9d9lY4Pa72iOsdG4WcPAO0XE8Di7g\/wCjrh6hdTQzD9DpMmPJH7QeyizqKcZnWcQNG8JG\/wB70Di9uPIjrHgEXhrW9\/wxIVdQeC7WfNBYpfdN\/wBHX6eUck0kazZOE7M8j6\/8IbECCVotlZep8LqjxjJJjRcmTJyduVJv+CudUvpZPY6VJ1SQUVBzEUUclhJlTw1DcziNSJxakhHcFCLksJFtwamcBSygjtFmY3Gp1cBvUjcW3izxePe5U9wfULCcEPh64dpunnvIkHeLKeFtw6Dk4KOo8NGZxgDUnTguw1drwSxwcAYkcUNzakqUBKAnALe4HQQBKAnBqcGoe4HQzdel2j3njxSNpI2vT7R7z71SNYq2Roz+2Gw9v5f1K1X0XMnFP\/yHf\/ZTWZ2y6asD7oA136\/qFqvooB+tvkf4D+P\/AHKaDfAC1xrPtKn53\/zFVu26GfCVm7wJG5XOOZ9rU\/O\/+YqEUpDm\/iaR4rmlPgrOFx4PFK1MgSJjv\/dSUKnf5hS9JsM6nVeMpyySDlIEaFVFCv7hUwyJJl23fc6cPREsaI+K\/DKfmqmnU7vVE03+5XownwRmrLLDVCCCOWrQfmi2OBN\/RseiraLvco2i48\/MKu6OeUS2phmQROeb\/hLeQjWeampO\/L7KBpk80S1x5plIlKIcCOXgTwTgW8CfHegxU7\/JOD+\/yTqRN\/wWWHcw2uDu7Smdhj90k2mJvA179fVVGbv8lJBtfWN3Hj4oP9ma41yixYxkOFQlptHaAjvBCkw\/UwwseS\/N2mkiwvBBgTp6qmqE+xuVhsek03vm\/LY+KWdV2VwSqXBtdm1d3FqbUahdmjI5xMkBo8yf6FG03h2i8f1E0pUe19yTIhSSGiihCkDFzbgorXthdSdxsrA4YFL9UCFsPFAXVpjqSsDhiEzLxTW0JRXli5H9UEqFmo8iD8MXAB4Bc4tuwOl1gd26R5qRjWx8Ld\/3W\/xfus+Knbb\/AJzx6s\/ZTY7GwMrTNrn9F16voTZGk2ZihMtAINhAiMrjJj\/VPgrYVDwWa6K1OzA1If8AzLWUpIExoFDI9WXx8oyG267uueJt2bbvhCZhKrpFxr+H+qK2+Pt3dzf5QhcOBI7\/ANlRO4k2qkanBVnFunDipTWfwCH2YAWmXRoiajG7nyudyaZ0pEZxL+C764\/gFzY\/F6KanTnRwPmErmMoIhc2b+O79k+jhydFMRYEX04weaKwNEuB1158F1bHHPhWYzFYYda9xeWQ\/WKhi8SC0K++juqWY4BriQWFpkG7S5pOvNVeN2fU618g3c6NYIzGIuptgVvq2Npl\/YAIDpF4MHTXgg5fBOLUmXu08V9tVGctipU3D8ZQoxDwZD9CrXFFr3Od1chznOBiJDiSD6qvxGAYdGwuN5lZ6Swtoz3TLZgd29Q9ogbpGvcV5viMN1bokxxiL7\/VezHZ2ek6kdfiZ3rznbOzruGhG6Y9hJDPrOvBD2PBT0no+lw\/ZVbWOaePijsO\/dv5j9V3Rz0RnhaLSgzv8grHD0uXog8JTnx5K2w1PkqrOc7xktKl7hTNpe4KmpU\/d0Wyl7lMs7JvEA9V7gpRS93Vm2gn\/V06zsm8JVin7ulNP3dWvUe5TTR9zCf3xXgK2nTv\/wAq92U2JsL8tO5BU2CdR5lEY7FCjSLpudL34KWTO3wPHDRe4bE5WE\/iJPOBYfqfFSYfHjQLMbD2scVVFIMDYYSMpMw2BzWrweynNIJ3ea8zLKSlyevjUdUJT2nSJtUYSCQe0DcahEDaDBHa10C8so1Q19QRH2tXfF87lp9n1QRIm3PvXQ8CXk5\/dvwbMVjuBTzUPsIplPvUwaueLY+yK01nJRV4\/sisZiaNMTVexgMxmcGzGsTqq5m08EXBoxFIkmABVYSSdAL6p3t4NvAKFKdyRFDDhcls1xPnBh+0H+f8yP2QNQ6+Ks8ZWY0MLGDMXEuMuPaEGQDpJPd3pnW9kjqqZn+Ehzd+vKfTUr0VI5mrDejmKDBcxAdNp3k6LUUdoS1pB1iNxvpbcsw3HsdS+zp5CHQbg23AGx3b1VbRxDgGkmDBFmi+\/wCIa7lHJDctCbgrNDtmsTVvwHyQrH3Hf+ypKeKf8f3dCQdw+IwdY9hTN2wywuXC3LjJGsoqDSoDyJuzTsqX1\/bQq12S0ue0HfwtuWEwu1HFxNiBJ1eDHnzWs2F0naxzZpTDu0XFxhu8t9FOcJVRSEot3ZcbRxtCiYeS534QAfPcFWDpJTuAzLzmSOemqD21tbDP7baXZNyRmMTxg2WbdjMOTcEW3Of5eKhHH8lp5q+03dDb2HyhpcbAC0DS2+UTh9uUB8L3X\/jI\/lhee0nYY5Zc4Tr2j2e8kpT9V\/7jx4k79Ji6trfkhKfho9RpbYpG0k99SoR5FyUtwj\/ioUTzi\/nK8rdXw40qPEb8xHsKXC7Ro3+3qcB2yL7tZQeKXdirLFeD2HDV6YAABAFgM74A3AAlFtqtO8+YPzBXk7cSAGu66rDhOsxdwv8A7U5u2WjTEvHi39kj9O2Os6PWWsbMyPED9AFSbX6LMrkuzhpOkA29Vk8HjqjpP1hwAkTLHCRAtGveEh25VaXA4i40+Ezx\/e0qf6d2U99LkMxH0bPJltZh11YR6glAv+jbEj4XUj\/qIP8AKiqHSKturA+ARJ6U1Wj+9bI3EASJjit+nmgP1EH2V2H6A4kfEPFhB8LkKSn0XxrTam6PzN\/dW2G6Y1t7mb\/uncCfxcAjmdMK8AhtO+khwkcdVvZmie0GUrdhY7\/27jb8VO3quZ0cxxcD9VIHHrWSfIq4qdOqzZkUbfn\/AHUDfpKflkCie7Pxj8XFMseQRyj8BlHYOMcO1Ta3\/WD8gVJW2VimD+6zdxB+V0BR+kiq9rXNbREuiHNqAx\/vsdEHV+laoCBkpXBOlTTdHa32TqOReRbXwEOr1Wntsy8ngjz0TC8nUtGvFDD6T61Q5Rh6T2mNc41mbEzaOCPw20m1wQ\/BhjiJGRxbBJ4XAtyTKU4jxhGRW9UZkEnudoToqLadcl5BdMGPiJE8pWoxu0MLhczazqmcseGgdsNeWkAEiIP7LFMblYyTEspnzaCnx47e7NJ+Ea36Nz\/bRf8Aw3\/ovTaeNpmq6gHfaNaHubBs1xgGdPDmOK8e6H7bp4bEda\/MWhjxDRJk6W4W1QzektVuKdiuseAamYjMcxpB4cKZg3EACNLIyxOcmJtqSYlp66rYf3tX+dyvNkVTB09ysyajXudUJdFR73wACWh7i4DW5urDZ9XLMMebGYbpci9+StLoRHonSXbNSk4U6ZDLNOYZSTINoc0hD7L2xWcJNTNf7wb\/AOICoukOKdiCa1NvZawB0uFi0drTVAbFxjg7KbANJNjEkgD0lRUFp0NzY7bmNq1nZX1cwaXQDoJMW04eigwWBc17XSzM1wOUnUAzM6C477oLEbMrOcSQWjNN7W4wbq8obNbnnMT2AIn+t1bpUiaXyaaj0tkdoMnlMDlM371yoMLsyll0C5ReKHwUUjzf+zRk6x0ybgCLgWkkAp20GsZDWvDpBJiCQeRFuEc1S9Tka55nK0a5SAc0AQZO8i3JRte58BrSZMCxidIlOu+DKXBLhaeUuJNrEiYmbyPc+aMaMwmCBG+5ncQOFuG5QbYwT6Nd1G5yht4MXYHE23SSk2fS6xr8kOLQXEcco0iJdJjTii2LGujQdDWhuOw4fBAfmLDAkBpcARG4geSK+knDtZtKuxlmuyvLWt3uDSfWT4rO9Gq5biGktOjhItBIIk8LSrf6TqpfjnPb8OSmARaeyD+qJrRTMyxBB7LoJlxeQbnTs6DgNd6MxG06dsrCRws1u8A2E3m6oYeTEE+4Ub3gENJgu0i\/igHaui8OLa2m4MaMxy3lsCCJIab8eMIMVhwBvYlocIjUg959EuGwJfTqVGnMKcAltzLpns6iwdqAq2ni2us25dMAmLjieYHqhZtmaGm1uWTRY8ZQ6BNN0bwCywtfQ6K+wHRHDYik2qx9RuYxAuQ6AcpkHjqs3R2q1hp047RAa462AIbpbVerfRuXMFRhYCx9Jr5NMQS05Q0ZQM3xEbysltxROcmldmLxn0cvGdzKj8rYjNRdJkgASN+u7dzWexfRWs2ezmA3gOHo4L3raznsZmpsa0\/hMFkawW5oAtuhY7G9OagIpNwtB73F3wsc74Sdb203ovDQsfUWeUu2a9kCIgyAQCJ8QoA2qzQAju\/Zeu0tsYyoM\/1LDNGt8oJExv3qs2wMRXLi\/BYcz8JDiHtE2lzILrWvZTeLIuiyywfa\/wAfn\/TzqjtQtcM7IbvDeQ1vqZVhR2xRIhzAXEdpxYGwYHwEE7+I\/ZG1diYiT9kDyzAn1hVmI2aAYc00zwKSSmu0UUYy+1hGH2ixjuywOBgWaHGx1MgWMgeatqeKDnAZGzHaADwRAbJIyHj3fJUH\/TRxU9DBPb8D3CRFiRI4GNRyRWTigPGak4mgQPhGXWIE8CZbPePBH4J1BzSS5rTl7Jhs5hO+BG6AN6ydBtZsjObiOO6LTorXZmzXv3zHEAwdxW3XkOr8FsHUT95rrXBLJzX0za7pHJA\/V8OBY0xoPiZ3kzCu6Owq5ECqLx91WNDoy4AZ6kxua0Ce8kklJvBLsbSbfRmKeCY5\/ZAidwv3zFwm1NnUgYz0xBk3aIjkL7kZtvaDQ44XDiItUeD8J\/CDrPE7tO4bZNFjWwWh3Zy3Nx4RquzDh2jcnX+zlyzcXUFZb7GwdBzmtY4ucSPhkX7zEBazB4Vgd1YIDtSASXETcB0a8he6z2y8eQ5uVrIGg0BI5zZW1LPmNTM0Eg2D6cfzKqxRT+k58mXJ1L\/w8p6YkjG1qQy5abiMrnWk3dOhkEofFYsvZTOZp6trWuDdbAgGZ5x4SotuYZ9TF4jMwuLq9Q5g4Amajt5kJKmxGikzI4lznOLmnK0gDsi+mubfdc8pcnXDhUR9cAC\/Mcrmi4vEgmXeamoVmPAIZ2A1pcXOgmSQQAGmY4oNuxq\/Vl9i3MW5bAk5Q4m9ogqNmFqxpEARcacNfFaxm7LtmLpjKw2+ISHOIA3a6GI3HerjZbWsIz\/al12x2nfliJAgkzHzWV+oVGktdAixEt14a2VhRwpAzFwbeJBkiR36mCPBB\/yZN\/BtcJtlkiiGDLUaSSCAfhi2YjgNxsqo49oqnKcjT2TyB11Jk81m8W4h\/wBnUaYPZdJmBABUOTjVaTvAnlbRZNIEm2bev0gw4v1rjJdIABiZmSW75VZiul+V9mhoiBmvbdA3rKPpmQGVGid0Ov4qfZ\/RqpUpvruqDK17GEQ6CSCde4Dd94IWgclh\/wCqTeajteB081yXC7JoEGa+UgxGUu3DfI+S5HZfIaZLi9lP+qsLQCSXNfYEEtc4gQbaPiEzA0iyox1QOLZJgBkSI52vfwWgoV2jDZTcNq5j\/qa0j+UoDCFjSM15vBniR+itHG0xHKwTpQ6Xiq0TnY1rgD2iO0ZMWymW7\/urL06T2yKdIiQAIAHrHIeS9L6SYWWQD2cjBrvAE+gVTTwIoxLgbcAbX1B5oRhwFsI6DdG2V+sdVeQWNZmygEmSRlBjdGvsn\/SLsWiynVrNLxUDaIbMZbZWmw\/hhXuwtq1W03CmKQY1rBGQAmSY0I5o3EbTqEOe5tMwAbNO7Tf3I6gtnkGyNk4qtSq16YY9tJh+FwLsz+yJaYcIkuuPurPs2XULXEvAIiGye0S6DB+7AJ716y3YdGtSqnLBqE1HAEjtDNBF+Lio8P0FpOLXOJJhpIzmfG8lGqNdnmh2QcrgK3Za52V3a+0IMNgfdMCdbZlNh9g4hlRhL2lxYyo1uYuz5y2Gv3DskyDcRC9Jxmx6QcygczqYdWcA4y4OdTt2tYBa2xMKod0TYLtqPF51m2q1G2Q7ZmQvYOqjLM5gD2xJI7IktJAAlbHo3Wayk4gEEnLfswJl0AX1CxOHw4pvsTY671qdjw5jjqdbhpsSdbJYR+pUc+eXA7pBinVJawVDlBAa0ObndGaxJu0foVjsKDSrmuZeBmAcGmDpJEaRO\/itRj8W9kuEW35GSLflQGzNr1G1GwQBOYjKwAxeDDRrCeSyKQMFUQ1dvMZ2GlrnN7JZkIcCB2u0dRM6KzqHEENe2lcZTeRbKOsOY27LiGa3zTohq2KqVJdDQTcloAm\/AKDFUpjn\/RL9fku68Be1KNVjmgU5zWJkHUcLkcNVVyHnK\/D1nCRmgDQ3cbAns+qbVw4G75KLIOAQqQb\/AD8ZRbT2RiGPbloljH3aS9rjGvbazQ+SbhKdffScO+P3V+6jPD0Stw3IeSnLFbKRytLlkWDBPxU4\/wBTP\/0tLsHCy9oblJJjLnZPgM11TUcOOHorLZwAd5jzEKUvTloZr+Da4V1ICS9gjUZmmOVihtsVxUpluHrUg46lziIaAS7LAMuMR4zuTMI+nF4Um08Ix1EhovZSjjipIbK50Y3ZWwKd2dfRbGs9Z6lzBdPobPoUSWOrB0H\/AA2udNhvcIUlF+U37lIxwXoXJrs8+uQ\/Z+KwoFxUeZsDDR3SSB4lXVTHNaTTcymzLADahIMEA2LWEESTv3KlwNRuh4q8oOEHfMnxQjGVkMv50ef7ffhnVMr20g7MTmpksDgTMxYkzvRD+j+z4YTVqMBb2cxPaEfc1E238Vc7SwzHOJIEjNqp8a0PbShvwsp\/y3+aXX9h4Jxr6n\/krv8ApWDdhvq7XFoNQHN8TmgiDeBJt6oPZ\/RXD5wx1e0Ay5pu1suN90gEQrptMideMc1V4vMQQDcjLrpdFw2djxlp0ZfaOwX55mWkmXAyDB5aIrC4OmWwA43aTDXO7TQR90ExDydNytmsBa0E6SD371JhhlnLae7+L+iT2mV91FTguiLjVY6Ow1pLjzAlUdXYcV3N3TJ7l6RhtpmnRq0YnPmvwzNhVWCwGZ5ne0jcdDcILGze4uilw3RloLRN5MnkFr8HsTLSfRnsuMxu0jNG51tVSU8U41IIHxH1K2dCvcD+FF4rF934MQOigMmd5XLX0KzYu3euQ9gHuM89oO+wqfmo\/wArkLW+EHkfmVy5dyCaXbdY9Swbpd6WWXfWJub965chELLjD4t7bAxp6afMq2di3lkTrr5pVyLQDsBVLSSDuKJ2fjnurGTo2PVcuS0AE2o77YHv+Si60lcuRXQr7KfFfFPEq96MVD9oP\/j\/APIJVyy7J5fsZJtYdh3549Cs6+zrcVy5Vn4IYfJPRqnKmVKx8ly5R8nUiPrb\/wDKlzmy5cikA4VSpWOXLkaMSZ7pzTvXLkKRm6qicViCLo\/DY140dwXLkkoquh4TlfYmMbJnSUHTqkmLLlyGPoXL9xZYD4gFaUPjjdCVcq+SEir2g\/K+oBxKSlVORp5N48AuXJa4GFqVShXPufArlyNBK7rLGw1KWm7VcuT0KENV5shtvH5rlylLopHsypeQ8ng4\/NaGhWdGab6btFy5VZJBNEW1+SVcuUmMf\/\/Z\" alt=\"Hoteles donde nos alojaremos en el futuro\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQLnfSXZaNwDeaZoksSrsFucjS6iS0hAWvFaw&amp;usqp=CAU\" alt=\"Cobots, los compa\u00f1eros de trabajo en el futuro - Cepymenews\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a1El Futuro! Un Tiempo por venir, que no existe, y, cuando llega&#8230; \u00a1Se ha convertido en Presente! Ahora mismo, mientras escribo \u00e9sta l\u00ednea de mis pensamientos, estoy en el Presente que, de inmediato&#8230; \u00a1Se ha ido al Pasado! Y, lo que escribir\u00e9 en el Futuro s\u00f3lo existe en mi imaginaci\u00f3n que cuando sea <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>do en la superficie en blanco, ser\u00e1 de nuevo Presente.<\/p>\n<p style=\"text-align: justify;\">Estamos confinados en un Eterno Presente que recuerda el Pasado e imagina el Futuro incierto, ese tiempo que nunca podremos conocer, s\u00f3lo imaginarlo podemos y, sin ninguna certeza de lo que pueda ser, ya que, las variantes son infinitas y, tambi\u00e9n el Azar, est\u00e1 ah\u00ed.<\/p>\n<p style=\"text-align: justify;\">La fascinaci\u00f3n que desde siempre ha producido el Tiempo en los grandes Pensadores ha sido grande, y, ninguno de ellos pudo reflejar (con acierto pleno) lo que el Tiempo es.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p align=\"center\"><strong>El \u201cprincipio antr\u00f3pico\u201d<\/strong><\/p>\n<p align=\"center\"><strong>\u00a0<img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/-hOztfKMJRZQ\/T6MV5I6k-4I\/AAAAAAAAA2I\/LTaWw2twYDI\/s1600\/quarks.jpg\" alt=\"\" \/><\/strong><\/p>\n<p align=\"center\">\n<p align=\"center\">\u00bfEstar\u00eda programada la presencia de los seres vivos inteligentes en el Universo?<\/p>\n<p align=\"center\">\n<p style=\"text-align: justify;\">Por fuerza la cosmolog\u00eda conduce a cuestiones fronterizas entre ciencia experimental, filosof\u00eda y religi\u00f3n. No es solo el caso de los sabios antiguos. Tambi\u00e9n los f\u00edsicos de hoy se plantean preguntas de esa clase, sobre todo a prop\u00f3sito del llamado \u201cprincipio antr\u00f3pico\u201d. A partir de los conocimientos actuales, este principio se\u00f1ala que las leyes y magnitudes f\u00edsicas fundamentales parecen cuidadosamente afinadas para que la formaci\u00f3n y el desarrollo del universo pudieran dar lugar a la vida en la Tierra y en otros planetas id\u00f3neos para acogerla.<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/%c2%bfde-domde-vino-nuestro-sistema-solar\/\" rel=\"next\">\u00bfDe d\u00f3mde vino nuestro Sistema solar?<\/a><\/div>\n<div><img decoding=\"async\" src=\"https:\/\/t1.up.ltmcdn.com\/es\/images\/3\/7\/4\/img_origen_del_sistema_solar_resumen_corto_2473_orig.jpg\" alt=\"Origen del sistema solar - Resumen corto\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRijCCMJDuVc4T-ktqjczrLInaPToIOewRJvg&amp;usqp=CAU\" alt=\"Todo Astronom\u00eda (3) \u2013 La base del Sistema Solar se cre\u00f3 en 4 millones de  a\u00f1os - El Corso | Revista Cultural Online\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTknh_mPA1VmlamXZqgswPd3zT5OOjkMPyJFg&amp;usqp=CAU\" alt=\"El origen del sistema solar - Ciencia y educaci\u00f3n en Taringa!\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT9RaGXyTzG8zYc4wOeslqUhfp_R7SwXJwUkg&amp;usqp=CAU\" alt=\"Origen del Sistema Solar | Astronomia\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">Explosi\u00f3n supernova que dej\u00f3 en el Espacio Interestelar una Nebulosa molecular gigante. Surgi\u00f3 una anomal\u00eda gravitatoria que form\u00f3 un inmenso grumo de materia que giraba y atra\u00eda m\u00e1s material condensando en el centro que adquiri\u00f3 una enorme temperatura haciendo &#8220;nacer&#8221; la proto-estrella. Se form\u00f3 la estrella y todo aquel ingente material se transform\u00f3 en <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a> que, los giros violentos, comenzaron a eyectar &#8220;pedazos&#8221; que se alejaban del nuevo Sol, y, se situaban a diferentes distancias seg\u00fan la masa que ten\u00edan,<\/div>\n<div style=\"text-align: justify;\">Cuando aquellos &#8220;pedazos&#8221; comenzaron a enfriarse, rotando sin cesar sobre s\u00ed mismo y alrededor de la nueva estrellas, se convirtieron en los mundos que ahora conocemos, y, el tercero a partir del Sol es el nuestro, la Tierra que cay\u00f3 en la zona habitable para que ahora os lo pueda contar.<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-wBAtfUxdmZQ\/TTlEz8rk9ZI\/AAAAAAAAAEQ\/8CHCWFDKV9E\/s640\/%2528IM%2529+Sistema_solar.JPG\" alt=\"El Ba\u00fal de la Astronom\u00eda: CARACTER\u00cdSTICAS GENERALES LOS PLANETAS DEL  SISTEMA SOLAR\" \/><\/div>\n<div style=\"text-align: justify;\">En realidad, si alguien nos preguntara: \u00bfDe d\u00f3nde sali\u00f3 nuestro Sistema Solar?, no lo tendr\u00edamos nada f\u00e1cil para dar una respuesta satisfactoria (por cierta) y, nos tendr\u00edamos que limitar a especular conforme a los conocimientos astron\u00f3micos que tenemos, sobre lo que aqu\u00ed pudo pasar hace ahora de ello unos 5.000 millones de a\u00f1os. Por aquel entonces (un poco antes quiz\u00e1s), la regi\u00f3n brill\u00f3 intensamente, una Supernova explot\u00f3 y dej\u00f3 tras ella una Nube de Gas y Polvo que se contrajo con la ayuda de la fuerza de Gravedad y, gir\u00f3 y gir\u00f3 mientras se contra\u00eda m\u00e1s y m\u00e1s hasta que, en su centro, la presi\u00f3n y la temperatura hicieron surgir una proto-estrella a partir de la cual surgieron los planetas y dem\u00e1s objetos que conforman todo el Sistema que es nuestra casa.<\/div>\n<h3><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-JyhAR0zp1qc\/TWP7JR75EcI\/AAAAAAAAGyw\/zStnLGdUshA\/s1600\/AURORABOREALNORUEGA.jpg\" alt=\"http:\/\/4.bp.blogspot.com\/-JyhAR0zp1qc\/TWP7JR75EcI\/AAAAAAAAGyw\/zStnLGdUshA\/s1600\/AURORABOREALNORUEGA.jpg\" width=\"679\" height=\"454\" \/><\/h3>\n<p>&nbsp;<\/p>\n<div>\n<p style=\"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. Esa radiaci\u00f3n, al chocar con los elementos que envuelven nuestro planeta y su atm\u00f3sfera, en algunos lugares de la Tierra producen las fascinantes auroras boreales y australes.<\/p>\n<p style=\"text-align: justify;\">Esta espectacular aurora boreal fue captada sobre la aldea de Ersfjordbotn cerca de Tromso, en el norte de Noruega, en el amanecer del 21 de febrero. Las auroras son causadas por la interacci\u00f3n entre las part\u00edculas energ\u00e9ticas cargadas del Sol y las mol\u00e9culas de gas en la atm\u00f3sfera superior de la Tierra, a unos 100 kil\u00f3metros de altura.El viento solar exhalado por el sol con especial volumen hace poco a una velocidad de aproximadamente 500 kil\u00f3metros por segundo colabor\u00f3 en la espectacularidad en este caso.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/culturacientifica.com\/app\/uploads\/2016\/05\/101708-004-B711CF23.jpg\" alt=\"Trayectorias de las part\u00edculas cargadas en un campo magn\u00e9tico \u2014 Cuaderno de  Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\"><a title=\"Trayectorias de las part\u00edculas cargadas en un campo magn\u00e9tico \u2014 Cuaderno de  Cultura Cient\u00edfica\" href=\"https:\/\/www.google.com\/url?sa=i&amp;url=https%3A%2F%2Fculturacientifica.com%2F2016%2F05%2F31%2Ftrayectorias-las-particulas-cargadas-campo-magnetico%2F&amp;psig=AOvVaw2uwEjGlUKBri4fBRyEneVr&amp;ust=1602576324048000&amp;source=images&amp;cd=vfe&amp;ved=0CAkQjhxqFwoTCIDzvJnMruwCFQAAAAAdAAAAABAD\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCIDzvJnMruwCFQAAAAAdAAAAABAD\">Trayectorias de las part\u00edculas cargadas en un campo magn\u00e9tico \u2014 Cuaderno de Cultura Cient\u00edfica<\/a><\/p>\n<p style=\"text-align: justify;\">Al llegar a la Tierra, las part\u00edculas cargadas son atra\u00eddas por el campo magn\u00e9tico terrestre en los polos, donde chocan con las mol\u00e9culas de gas en la atm\u00f3sfera superior, haciendo que emitan luz.<\/p>\n<p style=\"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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a>, pero con una longitud de onda m\u00e1s corta.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Arthur Compton - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 son los rayos c\u00f3smicos y c\u00f3mo nos afectan?\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Radiaci\u00f3n c\u00f3smica - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"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 cerca 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=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/_gklUxaW8cUM\/TCsbIJ2Q7WI\/AAAAAAAAABY\/zd9IGDZkTpw\/s1600\/protuberancias+solares.jpg\" alt=\"P\u00e1gina del Saber: Protuberancias solares\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Rayos c\u00f3smicos contra las c\u00e9lulas cuando se producen grandes erupciones solares<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electrones<\/a> de muy elevada energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static2.abc.es\/media\/ciencia\/2018\/07\/12\/Ag78RIYg-kIN-U301129937817X0H-510x300@abc.jpg\" alt=\"Descubierta la primera fuente de rayos c\u00f3smicos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ahora bien, la siguiente part\u00edcula in\u00e9dita (despu\u00e9s del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/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>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>antielectr\u00f3n<\/em>, salvo por su carga que ser\u00eda positiva y no negativa, id\u00e9ntico al electr\u00f3n; y un <em>anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a><\/em>, con carga negativa en vez de positiva.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La ecuaci\u00f3n m\u00e1s bonita. \u2013 Vasos Comunicantes\" \/><\/p>\n<p style=\"text-align: justify;\">La ecuaci\u00f3n de Dirac que predijo la existencia del Positr\u00f3n<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">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=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.mitosyfraudes.org\/images-20\/helios.gif\" alt=\"\" width=\"447\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\" align=\"center\">Arriba una imagen que ilustra a la Heliosfera, la parte del espacio que est\u00e1 directamente afectada por el Sol a trav\u00e9s del viento solar. Es la estructura magn\u00e9tica del viento solar quien hace de escudo contra las en\u00e9rgicas part\u00edculas de los rayos c\u00f3smicos. Las variaciones en el viento solar (o en la actividad solar) cambia el flujo de los rayos c\u00f3smicos que llegan hasta la Tierra.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"text-align: justify;\" align=\"center\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/detectoresderadiacion-140407133923-phpapp02\/95\/detectores-de-la-radiacin-e-instrumentacin-10-638.jpg?cb=1396878321\" alt=\"Detectores de la radiaci\u00f3n e instrumentaci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\n<p style=\"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\u201935 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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electr\u00f3n<\/a>. \u00a1All\u00ed estaba, pues, el anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">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=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Positr\u00f3n - EcuRed\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Definici\u00f3n de positr\u00f3n - Qu\u00e9 es, Significado y Concepto\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Un\u00a0<strong>positr\u00f3n<\/strong>\u00a0es una\u00a0<a href=\"https:\/\/definicion.de\/particula\/\"><strong>part\u00edcula<\/strong><\/a>\u00a0de tipo elemental (ya que no existen evidencias de que est\u00e9 compuesta por otras part\u00edculas m\u00e1s simples) cuya carga el\u00e9ctrica resulta igual a la que posee el\u00a0<a href=\"https:\/\/definicion.de\/electron\/\"><strong>electr\u00f3n<\/strong><\/a>, aunque\u00a0<strong>positiva<\/strong>. Por esta caracter\u00edstica, se dice que el positr\u00f3n es la\u00a0<strong>antipart\u00edcula<\/strong>\u00a0de esta part\u00edcula subat\u00f3mica.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Abandonado a sus propios medios, el positr\u00f3n es tan estable como el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electr\u00f3n<\/a> (\u00bfy por qu\u00e9 no habr\u00eda de serlo si el id\u00e9ntico al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">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=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/bibliotecadigital.ilce.edu.mx\/sites\/ciencia\/volumen1\/ciencia2\/03\/imgs\/fig42p118.jpg\" alt=\"\" width=\"455\" height=\"108\" align=\"top\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Primer Congreso Solvay (1911), financiado por el \u201crey de la sosa c\u00e1ustica\u201d, el belga Ernest Solvay y en el que tomaron parte todas las luminarias de la ciencia. Nernst, Poincar\u00e9, Langevin, Rutherford, Lorentz, Planck y Marie Curie est\u00e1n en primera fila de la fotograf\u00eda y no es dif\u00edcil reconocer a <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> junto a ellos. Terminado el Congreso, Marie relat\u00f3 a Louis de Broglie los debates sobre el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">fot\u00f3n<\/a> y su naturaleza dual, de onda y part\u00edcula.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/blogs.elcolombiano.com\/cienciaaldia\/wp-content\/uploads\/2012\/11\/luz-onda.jpg\" alt=\"Ven la luz como onda y part\u00edcula a la vez | Ciencia al d\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De Broglie, ante los resultados de Compton, se preguntaba en la tesis doctoral que present\u00f3 en 1924 si acaso la inversa del efecto Compton ser\u00eda cierta: si las ondas son part\u00edculas \u00bfno ser\u00e1n ondas las part\u00edculas? Al recibir el premio Nobel en 1929, Louis de Broglie dir\u00eda: \u201cPara ambas, materia y radiaci\u00f3n, la luz en especial, es necesario introducir los conceptos de part\u00edcula y de onda a la vez. En otras palabras, se tiene que suponer siempre la existencia de part\u00edculas acompa\u00f1adas por ondas.\u201d<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.leibniz-kis.de\/fileadmin\/_processed_\/csm_bdm-2014-08-01_53ff673b01.jpg\" alt=\"Leibniz-Institut fuer Sonnenphysik (KIS): The Magnetic Field of Binary Stars\" \/><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Iguales con carga el\u00e9ctrica diferentes<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">As\u00ed, durante un momento relampagueante quedaron asociados el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">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>positronio<\/em> a este sistema de dos part\u00edculas, y en 1.951, el f\u00edsico americano de origen austriaco Martin Deutsch consigui\u00f3 detectarlo gui\u00e1ndose por los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a> caracter\u00edsticos del conjunto.<\/p>\n<p style=\"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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a><\/a> para dar origen a una pareja electr\u00f3n-positr\u00f3n. Este fen\u00f3meno se llama <em>producci\u00f3n en pareja<\/em>. Anderson comparti\u00f3 con Hess el premio Nobel de F\u00edsica de 1.936.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcSrdX1QNjCnkwRx6I13EQrYA6CglDcTecTOrzQLgVlFO59aVNiZxQ\" alt=\"\" width=\"228\" height=\"160\" data-height=\"160\" data-width=\"228\" \/><\/p>\n<p style=\"text-align: justify;\">1936. Victor Franz Hess &amp; Carl David Anderson<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a>, descubrieron que con tal sistema no s\u00f3lo se obten\u00edan <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a><\/a>, la adici\u00f3n de los dos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">protones<\/a> transforma el aluminio (n\u00famero at\u00f3mico 13) en f\u00f3sforo (n\u00famero at\u00f3mico 15). Puesto que las <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a><\/a> contienen cuatro <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/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=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/5d\/Triple-Alpha_Process.svg\/750px-Triple-Alpha_Process.svg.png\" alt=\"Archivo:Triple-Alpha Process.svg\" width=\"675\" height=\"450\" \/><\/p>\n<p style=\"text-align: justify;\">Arriba teneis el proceso conocido como triple alfa: Una maravilla de la que se vale la Naturaleza para fabricar el Carbono en las estrellas.<\/p>\n<p style=\"text-align: justify;\">Puesto que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a><\/a> es el n\u00facleo del helio, y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> es el n\u00facleo del hidr\u00f3geno, podemos escribir la siguiente ecuaci\u00f3n de esta <em>reacci\u00f3n nuclear<\/em>:<\/p>\n<p style=\"text-align: justify;\" align=\"center\">aluminio 27 + helio 4 = silicio 30 + hidr\u00f3geno 1<\/p>\n<p style=\"text-align: justify;\">N\u00f3tese que los n\u00fameros m\u00e1sicos se equilibran:<\/p>\n<p style=\"text-align: justify;\" align=\"center\">27 + 4 = 30 + 1<\/p>\n<p style=\"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=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcSpuLFi1GWvhfN-ZXmaAbbYc47no-c-idgQrIRhIRATi8l0erOhbg\" alt=\"\" width=\"106\" height=\"122\" data-height=\"122\" data-width=\"106\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fr\u00e9d\u00e9ric Joliot-Curie - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ir\u00e8ne Joliot-Curie - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0 Joliot \u2013 Curie<\/p>\n<p style=\"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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/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>hidr\u00f3geno pesado.<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcQ0OuWXzQV0u4W2On5-MJOV3M3TUg1zskJ_5CiqMbji1uNewIUwsg\" alt=\"\" width=\"241\" height=\"209\" data-height=\"209\" data-width=\"241\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Rosetta mide un elevado contenido de deuterio en el cometa 67P | Meteoritos  y ciencias planetarias | SciLogs | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\"><em>\u00a0\u00a0\u00a0\u00a0\u00a0 n\u00facleos de hidr\u00f3geno pesado.<\/em><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El n\u00facleo de hidr\u00f3geno pesado est\u00e1 constituido por un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>. Como tiene un n\u00famero m\u00e1sico de 2, el is\u00f3topo es hidr\u00f3geno. Urey llam\u00f3 a este \u00e1tomo <em><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a><\/em> (de la voz griega <em>deutoros<\/em>, \u201csegundo\u201d), y el n\u00facleo <em>deuter\u00f3n<\/em>. Una mol\u00e9cula de agua que contenga <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> se denomina <em>agua pesada<\/em>, que tiene puntos de ebullici\u00f3n y congelaci\u00f3n superiores al agua ordinaria, ya que la masa del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/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\u201942\u00ba C y se congela a 3\u201979\u00ba C. El punto de ebullici\u00f3n del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> es de -23\u20197\u00ba K, frente a los 20\u20194\u00ba K del hidr\u00f3geno corriente. El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/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=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Nuclear Fusion\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fusi\u00f3n Nuclear\" \/><\/p>\n<h2><\/h2>\n<p>Reacciones de fusi\u00f3n nuclear<\/p>\n<h3 style=\"text-align: justify;\">Reacciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> \u2013 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/a>:<\/h3>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Esta es una de las dos reacciones de fusi\u00f3n nuclear m\u00e1s b\u00e1sicas que se conocen: en ella intervienen como reactivos un n\u00facleo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> (D) y uno de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/a> (T). Si dichos reactivos se aproximan entre s\u00ed a velocidades adecuadas, se unen formando un n\u00facleo compuesto (centro), que es inestable y se desintegra r\u00e1pidamente produciendo un n\u00facleo de helio (He) y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>. El proceso de formaci\u00f3n del n\u00facleo compuesto se denomina fusi\u00f3n nuclear (de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/a> en el caso que estamos considerando). El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/a> es radioactivo, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> no. Esta es una de las dos reacciones de fusi\u00f3n nuclear m\u00e1s b\u00e1sicas que se conocen: en ella intervienen como reactivos un n\u00facleo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">El <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> result\u00f3 ser una part\u00edcula muy valiosa para bombardear los n\u00facleos. En 1934, el f\u00edsico australiano Marcus Lawrence Edwin Oliphant y el austriaco P. Harteck atacaron el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> con deuterones y produjeron una tercera forma de hidr\u00f3geno, constituido por un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y dos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">neutrones<\/a>. La reacci\u00f3n se plante\u00f3 as\u00ed:<\/p>\n<p style=\"text-align: justify;\" align=\"center\">hidr\u00f3geno 2 + hidr\u00f3geno 2 = hidr\u00f3geno 3 + hidr\u00f3geno 1<\/p>\n<p style=\"text-align: justify;\">Este nuevo hidr\u00f3geno superpesado se denomin\u00f3 <em><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/a><\/em> (del griego <em>tritos<\/em>, \u201ctercero\u201d); su ebullici\u00f3n a 25\u00ba K y su fusi\u00f3n a 20\u20195\u00ba K.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/8qxUmX3sNjzLkPHnzrKYPGJUo_9J3_4ew_ATbu85pHUNsattJlXegWF2T_G1Z3yIDux2YJMQUslP8fwA2Gb9rGm_VUmG70yBvZWtlgwpSkyIaGf4_F5mdBhCiW39iDe8EHkH0Tue2goIKp5P2cohUpU\" alt=\"Qu\u00e9 es la fusi\u00f3n nuclear? Energ\u00edas como Bienes Comunes\" \/><\/p>\n<p style=\"text-align: justify;\">\n<h3 style=\"text-align: justify;\">Reacciones de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> \u2013 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a>:<\/h3>\n<p style=\"text-align: justify;\">En ella, dos n\u00facleos de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/a> se fusionan formando un n\u00facleo compuesto inestable (centro) que r\u00e1pidamente decae siguiendo uno de dos posibles caminos: el ilustrado en la parte superior, que produce un n\u00facleo de helio y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>; y el indicado en la parte de abajo, donde se produce un n\u00facleo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/a> y un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>. El camino que seguir\u00e1 el n\u00facleo compuesto para decaer, es impredecible con exactitud. S\u00f3lo puede afirmarse que el 50% de las veces, la naturaleza sigue el de arriba, y el 50% restante, el de abajo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Reactores de fusi\u00f3n nuclear - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Reactores de fusi\u00f3n nuclear - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Reactor de fusi\u00f3n Tokamaka<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Instalaciones donde se produce la fusi\u00f3n nuclear: Lograr fusi\u00f3n nuclear en la Tierra es complicado: se requieren reactores especiales.<\/p>\n<p style=\"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=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/proyectodescartes.org\/iCartesiLibri\/materiales_didacticos\/Fisica_II\/imagenes\/17.jpg\" alt=\"Libro digital interactivo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estamos hablando de las part\u00edculas y no podemos dejar a un lado el tema del movimiento rotatorio de las mismas. Usualmente se ve c\u00f3mo la part\u00edcula gira sobre su eje, a semejanza de un trompo, o como la Tierra o el Sol, o nuestra galaxia o, si se me permite decirlo, como el propio universo. En 1.925, los f\u00edsicos holandeses George Eugene Uhlenbeck y Samuel Abraham Goudsmit aludieron por primera vez a esa rotaci\u00f3n de las part\u00edculas. \u00c9stas, al girar, generan un min\u00fasculo campo electromagn\u00e9tico; tales campos han sido objeto de medidas y exploraciones, principalmente por parte del f\u00edsico alem\u00e1n Otto Stern y el f\u00edsico norteamericano Isaac Rabi, quienes recibieron los premios Nobel de F\u00edsica en 1.943 y 1.944 respectivamente, por sus trabajos sobre dicho fen\u00f3meno.<\/p>\n<p style=\"text-align: justify;\">Esas part\u00edculas (al igual que el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> y el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electr\u00f3n<\/a>), que poseen espines que pueden medirse en n\u00fameros mitad, se consideran seg\u00fan un sistema de reglas elaboradas independientemente, en 1.926, por <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">Fermi<\/a> y Dirac; por ello, se las llama y conoce como <em>estad\u00edsticas Fermi-Dirac<\/em>. Las part\u00edculas que obedecen a las mismas se denominan <em><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a><\/em>, por lo cual el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electr\u00f3n<\/a> y el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> son todos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/farm5.static.flickr.com\/4140\/4745204958_afd02b2486.jpg\" alt=\"http:\/\/farm5.static.flickr.com\/4140\/4745204958_afd02b2486.jpg\" width=\"500\" height=\"293\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay tambi\u00e9n part\u00edculas cuya rotaci\u00f3n, al duplicarse, resulta igual a un n\u00famero par. Para manipular sus energ\u00edas hay otra serie de reglas, ideadas por <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> y el f\u00edsico indio S. N. Bose. Las part\u00edculas que se adaptan a la <em>estad\u00edstica Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a><\/em> son <em><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a><\/em>, como por ejemplo la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/zp5DKbvwnORMtuKHIS5ce8StmjoShklJ5fROzxm9ch3gaIYKjO3tnA3ezSSQwoPFRidVBlcJNFZeOMohjB6sFsNSPal8dnKLhBnNQausSXWJmDT3imKyYh4K4YyfeA\" alt=\"The Bose-Einstein Distribution\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las reglas de la mec\u00e1nica cu\u00e1ntica tienen que ser aplicadas si queremos describir estad\u00edsticamente un sistema de part\u00edculas que obedece a reglas de esta teor\u00eda en vez de los de la mec\u00e1nica cl\u00e1sica. En estad\u00edstica cu\u00e1ntica, los estados de energ\u00eda se considera que est\u00e1n cuantizados. La estad\u00edstica de Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> se aplica si cualquier n\u00famero de part\u00edculas puede ocupar un estado cu\u00e1ntico dad. Dichas part\u00edculas (como dije antes) son <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>, que tienden a juntarse.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/t2.up.ltmcdn.com\/es\/images\/4\/3\/9\/la_constante_de_planck_y_la_formula_de_la_constante_de_planck_3934_0_600.jpg\" alt=\"La CONSTANTE de PLANCK: definici\u00f3n sencilla - \u00a1\u00a1RESUMEN F\u00c1CIL!!\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a> tienen un momento angular <em>nh\/2\u03c0<\/em>, donde <em>n<\/em> es 0 o un entero, y <em>h<\/em> es la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>. Para <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a> id\u00e9nticos, la funci\u00f3n de ondas es siempre sim\u00e9trica. Si s\u00f3lo una part\u00edcula puede ocupar un estado cu\u00e1ntico, tenemos que aplicar la estad\u00edstica Fermi-Dirac y las part\u00edculas (como tambi\u00e9n antes dije) son los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a> que tienen momento angular <em>(n + \u00bd)h \/ 2\u03c0<\/em> y cualquier funci\u00f3n de ondas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a> id\u00e9nticos es siempre antisim\u00e9trica. La relaci\u00f3n entre el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> y la estad\u00edstica de las part\u00edculas est\u00e1 demostrada por el teorema <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a>-estad\u00edstica.<\/p>\n<p style=\"text-align: justify;\">\n<h3 style=\"text-align: justify;\">El Sp\u00edn<\/h3>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRWXHOpKuW2YKARtpaP_Ht3ms3yyJAWXxghmQ&amp;usqp=CAU\" alt=\"Danzad, danzad malditas (3) | Lleida.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQcv4_eHu12A-c_crvWbsNprfPfq2r0WGMK3w&amp;usqp=CAU\" alt=\"Precesi\u00f3n de los equinoccios - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El Sp\u00edn es una propieded intr\u00ednseca de las part\u00edculas elementales, es una propiedad f\u00edsica, esta propiedad fu\u00e9 introducidad por Ulembeck y Gouldsmith, descubrieron el sp\u00edn del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electr\u00f3n<\/a>, que hace referencia a sus propiedades de giro. Su valor est\u00e1 cuantizado, es decir solo puede tener como valor n\u00fameros enteros o semienteros. Para <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electrones<\/a>, <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">neutrones<\/a> este valor es de 1\/2. Existen otros valores para otras part\u00edculas elementales, las matrices de Pauli nos dicen conceptos del spin del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">En un espacio de dos dimensiones es posible que haya part\u00edculas (o cuasipart\u00edculas) con estad\u00edstica intermedia entre <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>. Estas part\u00edculas se conocen con el nombre de <em>aniones<\/em>; para aniones id\u00e9nticos, la funci\u00f3n de ondas no es sim\u00e9trica (un cambio de fase de +1) o antisim\u00e9trica (un cambio de fase de -1), sino que interpola continuamente entre +1 y -1. Los aniones pueden ser importantes en el an\u00e1lisis del efecto Hall cu\u00e1ntico fraccional y han sido sugeridos como un mecanismo para la superconductividad de alta temperatura.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/736x\/98\/41\/00\/98410014e46b14e58fdd8072d3d911b4.jpg\" alt=\"Qu\u00e9 es el principio de exclusi\u00f3n de Pauli? - 100CIA | Principio de exclusi\u00f3n  de pauli, El principito, Mecanica cuantica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Debido al <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a><\/a> de Pauli, es imposible que dos <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a> ocupen el mismo estado cu\u00e1ntico (al contrario de lo que ocurre con los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>). La condensaci\u00f3n Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> es de importancia fundamental para explicar el fen\u00f3meno de la superfluidez. A temperaturas muy bajas (del orden de 2\u00d710<sup>-7<\/sup> K) se puede formar un condensado de Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, en el que varios miles de \u00e1tomos dorman una \u00fanica entidad (un super\u00e1tomo). Este efecto ha sido observado con \u00e1tomos de rubidio y litio. Como ha habr\u00e9is podido suponer, la condensaci\u00f3n Bose-<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> es llamada as\u00ed en honor al f\u00edsico Satyendra Nath Bose (1.894 \u2013 1.974) y a Albert <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>. As\u00ed que, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a><\/a> de Pauli tiene aplicaci\u00f3n no s\u00f3lo a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electrones<\/a>, sino tambi\u00e9n a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>; pero no a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.monografias.com\/trabajos70\/proton-multianular-neutron-nucleo-atomo\/image001.jpg\" alt=\"\" width=\"284\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si nos fijamos en todo lo que estamos hablando aqu\u00ed, es f\u00e1cil comprender c\u00f3mo forma un campo magn\u00e9tico la part\u00edcula cargada que gira, pero ya no resulta tan f\u00e1cil saber por qu\u00e9 ha de hacer lo mismo un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> descargado. Lo cierto es que cuando un rayo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">neutrones<\/a> incide sobre un hierro magnetizado, no se comporta de la misma forma que lo har\u00eda si el hierro no estuviese magnetizado. El magnetismo del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> sigue siendo un misterio; los f\u00edsicos sospechan que contiene cargas positivas y negativas equivalente a cero, aunque por alguna raz\u00f3n desconocida, logran crear un campo magn\u00e9tico cuando gira la part\u00edcula.<\/p>\n<p style=\"text-align: justify;\">Particularmente creo que, si el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> tiene masa, si la masa es energ\u00eda (<em>E = mc<sup>2<\/sup><\/em>), y si la energ\u00eda es electricidad y magnetismo (seg\u00fan Maxwell), el magnetismo del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> no es tan extra\u00f1o, sino que es un aspecto de lo que en realidad es materia. La materia es la luz, la energ\u00eda, el magnetismo, en definitiva, la fuerza que reina en el universo y que est\u00e1 presente de una u otra forma en todas partes (aunque no podamos verla).<\/p>\n<p style=\"text-align: justify;\">Sea como fuere, la rotaci\u00f3n del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> nos da la respuesta a esas preguntas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/-QzccP_pqKR8\/UOSIRhw-taI\/AAAAAAAAErQ\/G8ldTkmT814\/s1600\/antipart%C3%ADculas+2.jpg\" alt=\"F\u00cdSICA SEM EDUCA\u00c7\u00c3O: O que s\u00e3o antipart\u00edculas?\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"AMIGOS PARA SIEMPRE: F\u00cdSICA DE PART\u00cdCULAS\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 es el anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a>? Pues, simplemente, un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a><\/a> cuyo movimiento rotatorio se ha invertido; su polo sur magn\u00e9tico, por decirlo as\u00ed, est\u00e1 arriba y no abajo. En realidad, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> y el anti<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a>, el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">electr\u00f3n<\/a> y el positr\u00f3n, muestran exactamente el mismo fen\u00f3meno de los polos invertidos.<\/p>\n<p style=\"text-align: justify;\">Es indudable que las antipart\u00edculas pueden combinarse para formar la antimateria, de la misma forma que las part\u00edculas corrientes forman la materia ordinaria.<\/p>\n<p style=\"text-align: justify;\">La primera demostraci\u00f3n efectiva de antimateria se tuvo en Brookhaven en 1.965, donde fue bombardeado un blanco de berilio con 7 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/11\/20\/esa-gran-disciplina-la-mecanica-cuantica\/#\">protones<\/a> BeV y se produjeron combinaciones de antiprotones y antineutrones, o sea, un <em>antideuter\u00f3n<\/em>. Desde entonces se ha producido el <em>antihelio 3<\/em>, y no cabe duda de que se podr\u00eda crear otros antin\u00facleos m\u00e1s complicados a\u00fan si se abordara el problema con m\u00e1s inter\u00e9s.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/-lStlXeDHgaA\/UfjlNN21K0I\/AAAAAAAAARE\/APG34Gf_pp0\/s400\/AMS-antimatter-NASA-1024x753.jpg\" alt=\"Ciencia Bizarra: Conociendo la Antimateria\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero, \u00bfexiste en realidad la antimateria? \u00bfHay masas de antimateria en el universo? Si las hubiera, no revelar\u00edan su presencia a cierta distancia. Sus efectos gravitatorios y la luz que produjeran ser\u00edan id\u00e9nticos a los de la materia corriente. Sin embargo, cuando se encontrasen las masas de las distintas materias, deber\u00edan ser claramente perceptibles las reacciones masivas del aniquilamiento mutuo resultante del encuentro. As\u00ed pues, los astr\u00f3nomos observan especulativamente las galaxias, para tratar de encontrar alguna actividad inusual que delate interacciones materia-antimateria.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F&amp;title=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F&amp;title=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F&amp;title=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21' title='Google' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/google.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/myweb2.search.yahoo.com\/myresults\/bookmarklet?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F&amp;t=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21' title='Yahoo' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/yahoo.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.technorati.com\/faves?add=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F' title='Technorati' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/technorati.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/meneame.net\/submit.php?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F' title='Meneame' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/meneame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/enchilame.com\/submit.php?url=http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/10\/12\/%c2%bfla-mecanica-cuantica-%c2%a1una-gran-disciplina\/' target='_blank' rel='nofollow'><img title='Enchilame' src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/enchilame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.blinklist.com\/index.php?Action=Blink\/addblink.php&amp;Description=&amp;Url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F&amp;title=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21' title='BlinkList' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/blinklist.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/reddit.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F&amp;title=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21' title='Reddit' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/reddit.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.tecnologiadiaria.com\/2009\/07\/abrir-com-hotmail-correo.html' target='_blank' title='hotmail'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/linklove.png' alt='hotmail correo' class='book_img' border='none' style='margin:1px; padding: 0;' \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/bitacoras.com\/votar\/anotacion\/externo\/mini\/www.emiliosilveravazquez.com\/blog\/2020\/10\/12\/%c2%bfla-mecanica-cuantica-%c2%a1una-gran-disciplina\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/bitacoras.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.wikio.es\/vote?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F' title='Wikio' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/wikio.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'   \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/friendfeed.com\/?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F&amp;title=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21' title='Friend Feed' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/friendfeed.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.facebook.com\/share.php?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F&amp;t=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21' title='Facebook' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/facebook.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/twitter.com\/home?status=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21: http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F' title='Twitter' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/twitter.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=%C2%BFLa+Mec%C3%A1nica+Cu%C3%A1ntica%3F+%C2%A1Una+gran+disciplina%21&amp;uri=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F10%2F12%2F%25c2%25bfla-mecanica-cuantica-%25c2%25a1una-gran-disciplina%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\u00a0 Universo, Ciencia, Consciencia\u2026\u00a1Futuro! &nbsp; &nbsp; El Universo es todo lo que existe: Espacio-tiempo y materia &#8220;inerte&#8221; y &#8220;animada&#8221;, grandes objetos din\u00e1micos como las estrellas y galaxias, tambi\u00e9n los mundos, y, en todo ese complejo escenarios de diferentes &#8220;cosas&#8221;, est\u00e1n las fuerzas fundamentales y las constantes universales que hacen que todo sea como lo podemos [&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":[7],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/12273"}],"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=12273"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/12273\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=12273"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=12273"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=12273"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}