{"id":11596,"date":"2022-03-05T04:51:02","date_gmt":"2022-03-05T03:51:02","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=11596"},"modified":"2022-03-05T04:51:49","modified_gmt":"2022-03-05T03:51:49","slug":"%c2%bfasombrarnos-%c2%a1tenemos-tantos-motivos-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/03\/05\/%c2%bfasombrarnos-%c2%a1tenemos-tantos-motivos-3\/","title":{"rendered":"\u00bfAsombrarnos? \u00a1Tenemos tantos motivos!"},"content":{"rendered":"<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/2.bp.blogspot.com\/-oiOT7h2MplE\/UHMzcJlyiMI\/AAAAAAAAADE\/1F6-M5T3GzM\/s1600\/national-geographic-universe-reference-map1.jpg\" alt=\"\" width=\"688\" height=\"446\" \/><\/div>\n<div style=\"text-align: justify;\"><\/div>\n<blockquote>\n<div style=\"text-align: justify;\">No es que el Universo sea m\u00e1s de lo que imaginas, es que siempre ser\u00e1, mucho m\u00e1s de lo que puedas imaginar<\/div>\n<\/blockquote>\n<div>\n<p style=\"text-align: justify;\">La ciencia que estudia las leyes que determinan las estructura del Universo con referencia a la materia y la energ\u00eda de la que est\u00e1 constituido. Se ocupa no de los cambios qu\u00edmicos que ocurren, sino de las fuerzas que existen entre los objetos y las interrelaciones entre la materia y la energ\u00eda. Tradicionalmente, el estudio se divid\u00eda en campos separados: calor, luz, sonido, electricidad y magnetismo y mec\u00e1nica (F\u00edsica cl\u00e1sica).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"La mec\u00e1nica cu\u00e1ntica - YouTube\" \/><img decoding=\"async\" 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dDL2vy\/xWO4foAaWIxvykgFxDrk6bXGrNfktpw3iDhCRLJnyljRctLgDfbne7fiq44d53KqMORyEl0Vpj+KBoLYi0EObZly4O0adDbcctNVyfj4\/W210LgLtsB1RoPFdY4ixewEbGWBYXB5DrueR7BI+I93cuJ8SVJkkuQBYkWbt4K2WalkSivEW4+DpBybtspUIQhqCEIQCgqbR1zmHdQUIDY0PErhpf4qzHEdx7XxXPmuTgnKkUjXVuN5uay+ITBxUd0pKbJUARCEIAQhCAEIQgBCEIAQhCAEIQgNDgWOiAjOC4ZQMpPV02+QWhj4wjb9b0h6UnrBrXAOGa+U62sufIWbxpiladaNHiXFEspsHEt5B\/LS3boqCeYvNym7oV1FLRaU3IRCEKSotkWQhAFkIQgBCEKQFkWQhQAsiyEIAsiyEIAsiyEIAsiyEIAsiyEIAsiyEIAsiyEIAsiyEIAshCEB\/9k=\" alt=\"espazoAbalar : F\u00edsica relativista\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Desde el siglo XX, sin embargo, la Mec\u00e1nica cu\u00e1ntica y la F\u00edsica relativista han sido cada vez m\u00e1s importantes; el desarrollo de la F\u00edsica moderna ha estado acompa\u00f1ado del estudio de la F\u00edsica at\u00f3mica, F\u00edsica nuclear y F\u00edsica de part\u00edculas, molecular\u2026<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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w5m1tWHzaPvlVylDQbeSAWmySpxZU2rIoqSkJBgET1oF2yksYa+n\/AFRs0NA8O8aWsOJnnJBoDbPOFKlBK1IRBUoAlKQdBmI0TJ01qk3LpDsSg6lKzdsEW1leXebxd2LVr+t3545EITPrQTEuzfwuG2OJNlQuC4Fr1kJBUtTCsv8ACIa34zTe3j5atLGymFFBunv63v8AVg9Utj3o\/wBo8fw5y2umm7xS0rYt2mGSw4nIbceDxnQ5iV8B8\/SrY4bY0Uz5fEm2Z77RkJF137Yhq8bRco6d4PGPMLCvrWTVsDWqUr4nB21buWD5bPE9w\/4kE+TqSkedZeNKjSTG4nuiRBNWW7IqCiFIGVJWZUAYmIAO6ulMCdDUa6FlnCkROrJAnlpttJ3jj50wIPAT+uVTlEeIgqBH\/wAiDGvHn6VEy5CknMQAdxuBxjrV0ZZfURgDUSZHMRvI+6lTXSZJ218jrJ2pUSraJSkxl0Ouo6iekgbnfhUbregVmCpmdSSOU+dIq0\/yjh+v8qRIjeZGw05fXjRKEtlZLdWENpzHpPvyFdB7KdkENqDtwEwNgRrmEcDwnnHSgXZy57lGhgq1Omqj\/LzrQXGOLUAgaKOvlyOmlc7U5cjbjHhHV02mjSb7\/wBHR7a+ZXKUKKSNAnnsBpuBqNKJYfhLS3AlaUqH8Up0I3gzvt71zuySUeJbqu9UZBA1y8+ATPKZitAvGG2ynM8VKBIyhUDcDxdennXKUds0+x+TC0qg3yAHezpXidxf3ItnGT3qmmi6253i47thKkJUSZJSfSqWHYgk3iLS8w3Dmm3Fd2XG2SlUKScrjalLICQSkzGnQ7dEw\/FBIzpRrBSQANNNd9Bx6UH+0HAUXLJKNHEiUkQJ1+WeRBMjy6V04\/qC3JVS9\/k53l+al37fAG+zHAXrJx5L7lv3LiUqBD7S4daWFIOUGdQVDTXUVdv8RxZTzqrZyzvbZxa1NIWthWRBUSEkLKFggGIkxFYTs1hLfeNlaARPiB5f2\/Cti92fKlgoLZTuElSQAeIGb0860T1FOkrNOPQJxuUq+3BRfwR65vG7i\/LILQSGrG1KXXVBGqW0pbJS02TupSoEnaZGD\/aansRD7wyrXchagdMhLg8Oo0CdteVdqwC\/U2Q3kCFg\/LAGo6Vz\/wC2TCUhxF6lBR38pcHAupB8QH+Ib9UnnVsWoWR1VCM+llh5u0HrXs843i9xfKdY7hZuVAh9oqhbawjw5p1JFcw7EOhOIWapygXLMkmAE94mZPARNAp5U8rJFaDIqOt2PZ1y3uMSuXXGO6dt7wJh9pSj3klAyhU6ig7TK8SYYuGXUN39oUtOFbiWy4hPiYfClkStOXKdyYBrm9OBogR2XH81q6zieVlS3gWry3Q42tKlKGVwjIT4HBr\/AIVRMzQjDcEdadVcYNeNKQsQWHVtoeCTu24h3wOJG2YHXhzrnduvptR7DlzuAfMTSpScXwjVCEciSb5XuavHMJxG5CEYhcWtpboOYIC2QJ4lDTJJcXEwPuofjLiVqtWGEKRbWxARn0cWpSwp15wfwqUQIT\/CANtgRsGUhEtoCdIOg9dhzp1xagokxPKsstU7pKjVj0kU7k7DKOz7iMbcv1OsBgqeVPfN5oUytCfDmndQrmDdmQB5UXdtgOA+lU33opviOdUhfgxx3zZpu0HZd68t8PUytj93ahCwt9tBCs6zEKVOxFHLrFj8ZirdtessPuvWy2VrcCULCEqzpC4KSfEBlO81yh\/xmAJJ8vOqJXpECCfX0P4bVoTMUly6Osrbx0pVKbNBUkpVcg2aV5VaK\/eIMiRxAmstiD7FlaLsmX0PvPrbVcuNyWUobOZtppR\/1hzHMVjTQCsShM04t0WBWqZ29zs+4ceTiAdY7jOhWbv2s0BkIPhzTuKwPZzGWAl60uir4a5glaRKmXk6odSOIEkEDdP0rGBNWEIEax7\/AIUGXgnTVHSMDwjErdCm7J60vLZas2UuMLbnYKLbxCkLjcD3rQWyrh1p2zxG6tUd+phDbDS2RkSl5K3lFLWiR3aVak8IrixYG4P1pEHeRy0gewqWgeHJdnWL7s6pzE3cQvDbm0QXHCjvmlktNtqDKMgJmcqBHU0HwPtWyt9pD+GYclpbiULKLchSQogEgqcIETMxwrBuwYMAHj+dOQ6Y99p+tC7LrGld8nTuzPYpxh27YW7b\/C3DTrQV37RIIOdhwpzTIUlPlmNc2ZRrBHTyNRIRAzFMjbXjp9etSsqy68aE+h2njt9y1d3n7pLISmEqKiqPESeBPIfiaHHb9TUitTpUDpGm\/wBakY8ByzV8Du868eU8DAjaJ0+tQRy+sa+x516pIzaTE+sfnVh5fhSE6eGCkTPzFYJkaiFCD0q1UZG2ynlHH7v70qlWnQcd9Oukn8PSlRsrtZY+DVEZhHLWK9VYK5gDlr+VEWPmT5j767N2ose\/vLZh1DymFO6hSUBgnuHCMikw5mkayY3rdPDBNKvn3+DLDJKXNnGEEjaOHDjpPnVi2uCCOJ6b68K3qsCtFi0dTbLCVXDzK20KWtS0t54UeJPgBMcJ6USs+zLDd26oNpSWmEPMoR3xJJUsFam57wKTlHhB4jjsmWDBXTNK1WdPtGEN69OQtuhSRKgEkKTyJESlO3TWol3pCoWFAiZBEEEmToToa3zLTFuq8uG0vkpdt9FOPNrlzLKVE+IiVBXi6CvWeyTJvLpS2g60HmkwouqWkrSlaz4Tt4x4lHSDSvKaf9rGrX6hdNfgxj+PlSkkZxlEA+GefAxRtrtukNhBbX\/VImfKep0\/zonadnLRsqC7fvP9O+GTK1iEKAImD4ssmKbddnrRWRKWiyE3\/wAKpXeKJWgJUrUq2JIAEbTVHoNM\/wDq\/wAglrs8kk2vwZpePN96pwIUMxmPDud+POavNdqpmGnDlEmADAHEwdB1r37QcJt2EoLTS2l94tBGR1KFIAkEFz5lDTVJgzWgtcMbYtXSywSHMNW4q4zkhaymSjLt1022q\/ksFJ0\/yH\/kc9bbXH0M3ddsEqIV3Ss4PzZoB0jUA\/cQOlDMfxwXNn3BSrvEuBaSYygazsZnxL+tajtD2dtGrMqQhZUGEOIeSl1QUs75lj93lMxGhFUuyQfThzq7JM3PxCQuEpU4GcsjKFDafvVypkdNhS3JPv3YmerzS9LfH8HMzhTmXPEJJgKg5SeUxE9Kj\/ZyuY9\/yrrtnhnxDFsm6Kgpy\/dS6M5AzBDhKQkHKklSQnTnVk9lrNV2w33C0ZhcBaMryEqyAFKkFzUkTqQYMim7Ma7TE7pvpnGP2ermPf8AKpU4U4QVASlMZiAYTOgzGIE9a6xh\/ZyzuFWboYLaXmXllkOKIWtspCE5jrJkkxG1VW8NJt79PwxtFFNoA13i8sqcUnMqTqCeY0ip4eP4YN0\/k5emxUOI96JWRy710Ttn2WYYs1uJZDbrTiEEp73KoKAnVw+MSfmEagjga52irRwYpq6ZPGyQfZpMNxxKP4VekfnRC87SsqayBlYVM5pT901km6c5SX+m4G7r+xi1+b5\/otXF+DsD7UKfk7bzUqjURNPjo8a6QueryS7ZUdt1HUEA+\/XWKjbs1JIMg\/rhoY86vV6Kv5WAvx5spptFf4fQR+FNNkeY96v0qHloFvMTqig3aKBBkGDMax605y0UeI9KvV7pQ8tAstRNKii3ZHjFPVb8oq0VU00fKYw+cmlSr8FRduSOE89fpTDZqM6gD1+lXq9AqeVxlHqsj9ygLNXMe9P+EPMVcpyUE1HpYBWpmvcpC1POmKtDzHvV00hR8tAj1U2UU2RncVKzaATOp\/tVoU6aD0sGGOpmvgpLs53gev8Abl91eVcNKp5WAHqp\/QaKsfHOk6uuHL4h41aGCJGulKlTzOeKuVp2WoZZI8R0PMa6GvPiVz3mdWf+fMc2380zSpVAjhcLMytRzQpXiOpHE66178U5JPeL8XzeJXijbNrr60qVBhQkXTn+8X\/P8yvm\/m3360xd0s5klaiCc0Ek+LnrxpUqjIuhz9wtfzrUrLtmUTHlJ0rwXC4Cc6oECMxiFfMInY8edeUqKAOQ+vJkzqy\/y5jl+kxULV0tHiQtSTESkkH2pUqgD0vqPhKiROaJMTz86l+NcKpLiyUnKDnVIHIGZFKlUCQ\/EL08avD8up8P9PL0qZdwszK1HNlzSonN\/VJ19a8pVACXcLV8y1KzbyomY2maYilSqxCdNeO0qVVCQqphpUqsAVe0qVQiFXtKlUCeGm0qVQDFXppUqgBCnGlSqEG1M0rSlSoMKIlU2lSogYhT6VKgwoaqlSpUSp\/\/2Q==\" alt=\"Los mejores libros de Astrof\u00edsica para aficionados a la Astronom\u00eda \u2013  Ens\u00e9\u00f1ame de Ciencia\" \/><img decoding=\"async\" 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\" alt=\"Astrof\u00edsica | Astropedia | Fandom\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La F\u00edsica de cuerpos astron\u00f3micos y sus interacciones recibe el nombre de Astrof\u00edsica, la F\u00edsica de la Tierra, recibe la denominaci\u00f3n de Geof\u00edsica, y el estudio de los aspectos F\u00edsicos de la Biolog\u00eda se denomina Biof\u00edsica. Tenemos que concluir que sin la F\u00edsica, no sabr\u00edamos c\u00f3mo es el universo que nos acoge y el por qu\u00e9 del comportamiento de la materia-energ\u00eda que en \u00e9l est\u00e1 presente.<\/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<img decoding=\"async\" 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Ln+G5ZILUnCkFiErVBAkbww5sL88c5CvQRmSnSzBRt9NZ2uJIMubXaItM++GtXO6tSBAqlfjmCIi\/wysE+ux2xzkcjaAymoDdYF5+COpvO8+mIa23zsN6cUuKZUs2tWhXd5ZWNnVo+8Fo+Fj4NNiSTyi+AzxAiSR1MAXjynp77fK2GprfRXnRqv1W8Egi7MAoGoW8TY4432FemO\/wAo3fUG+JQRI84Asw\/aUQYAZVALY2RajGu5lyxvd8FVpcdiwCnpfURPkLD5Yg4nn64ANUPDGIbwrPyjkeXI49OTZBpV6qIQSBTOj1+G\/OYuIuJEYkq9wlOYWo4TxuQCxMEbnxTq8RJ\/M2Rx1LkzOLTpi189TEA1U2uANRgcrTGGIp1HgrRrHzICj\/cwOOchxClop06igro06SA14mTN97RH9LXkeO01MlSF0xCiyxtaBJN7g8sRljih4R1FVpcJrB1+7UM50qGYHYdQG5+WCE4dmxVWmaegWllkqJsJuu5IGw3w6zPGR31OswcrTJMAXjkAJ39+eDuIcXFUhkU2UwHAid1Nm5H5b4mqd7FFjVtWQp2Jqm7VN+lNR\/1MTtiSh2L1TFeqdLFTDqIPMQF88M63akFCoRwSIkEW9JnEGS7TCnqU05Uxp0wDtBm5nlf1w1LwPoiIe1XZVaNENLtLaTqct+BzsbC68scZv+y8NpamwWRJBc8\/VT54M7S8VFcCFZYBsWBF1aTAEzteeWG+V7X0yomi9hEnTeN4vtgRk7YmmOtoz8hqasndUm7xluwMq0g6hBifDHoT1IwqywpKQO\/prIGqKTVJtbewEbSfP0uWRzFKqqt3Sr3rBj46hKxYRDgESJIYEGT5QozObog1W0LNVQPAoOkoyyAzAnkDLE49GXTZMaWvuZ45EFUKuVKaTmWHPUEp09vMMbe2EfaDL0vtUOx0ECXgsTdgIuo2AvI35Y6HaCCFCgBjA0tBJtzFhfy5jB9fhv27M0KdMEBgNd7gKTr\/ACVQerjGdKmVctSH\/DatHK0tOWS7KJd1mbTE\/jMkGAAg1WDc4f8A6fLt3uZd\/GAzGBcbgTPkLCDdY3kMaq\/aMytGlApINA02GkfE3kCbDoNHTEmczQzFbQkmlSnQvIhR8W\/NoAH+IC2MspybtHqwwRhFL2t+yGHYXOpTqfZgv3LljSt4lIIJDHaDqt0sJO+CuPcKy+VqNVJcCq33aqLCodwvLUTcTPkDAgHPkmloopoZW1SseFiGgqQfIyxkkAiwgYf8O7RUq2XXvGArCxB3FQWBgdTNgbgkDDvyzPq0y\/Jx4IKuZroioEKidAJXV85MDyFjbbniJcvVZ0qlGI5QEUlZkxc3vIP6PLcNzFch6tXSQPhUQBYiwIsLzyaQLnHY7L2E1WHOQf8A3Thoyf8AarEelbN\/QGXVTqF6tMsXDaSWkN+9MJEDe08sfVspSYn7PZolkY3NiYBFiIE23A6kYPPZsLcOT1DgNznyjl52wbl+Cpr1kqrCSLEpLTMrMrNrggkgm+DGLu2geokmkxZka1NC1HN0iAYhiIZbQp6xY9efngXN5lsu7DLP1gtcOd11KDcCQORgnYwcNa9B6rOlZ170Jps0qxAmdhtY7baucYWZKl3tKpRYRVWWSd\/DZl9o9gW6Yz5Nbl9vPwNeFQcb7d1237oS9uOI0giO1E0qtXTrA+E6mgtEEEXLagQTqWZkYpP2Wm4ILaWcQBexgQD4egHO4Bxf+N5H7TkipE1KAkdTSO4teRuAN2WkMZ+gIQvALIQGBmPE2hidJvfxi\/KbjGrFurMHUY3GTj4LJkOAUnXVqryI1EUbJMDfvBaeZGOOIcIGvulWqTeTURlBtBjU89YMRYxipcW4fSp0wUZGJSToYkCAReSepgdBOF5zNVtBeo7CNI1OxgBlkXO18b4YIy2Mu8WaXkeESKiuHju\/EVUHmIgFuvU88TUMjQrEBatUmdJbulGk8lYCrY+3I4T\/ANmXEHoipUkmGAgmQfADcc7mfW+EnD+1mcVw4rnU2gMSiGRqciZU4nh6bU5NVzQHJWaVkuzMbVARqP8AeUj72DeQvgt+AmbPR91cfkpwZ2O7Qu+QpVqumpUK6nZoBMnoABtFhGGWV42pJ1Uww3mdrgRYHmcDJh0q5L6lY5HdJlN4rkSrUwShOvZZ2KtvqAPXlgxOCd3b7pZvDMh3va9t8M+OVUavQmnpXUxmBMBevqcK89SoKQKVVqm4IdJKx5yJm\/yxhUYuUvkB25MzjJgKir4vhAvC3vFrnbywtbTCAhmh2YQBEkAze\/4Ty+UYuXD8lTy6hQTVqH9kCbjbV0Enaed8V7jZqBmbuwqWGimJNwwGqdzM3\/y49afWLI9K7MzKFOxIuQqVBTVRJkNzmFJHKep+mNA4G3cUK9QSMw40IIuiCQTOwJ8R\/ep\/s4XcJ7OajRjUr1G0QbaVYSzbm4RWibFioxcOI1KdaqKUBadOoadOFBDRoDNflrLgdQoHpgzPds29NHVLcS5DPpRy78q1UBFJgaU2MHmY6ftidsS8OzlPL5d3U6qzmFW8gSY28pMg7sn7NpOM5REzHctqZaamdgW3JAk2neBYXxJxakatRn0LFKlJBEWIcGBETrnfaF6YzqKbrwb55ZKPm93\/AAg5Mr3dBMvTILOC1RlEyD5DfUwCgc0pjnOLLw7hlOiqqnxc3a7E878zy6DYeSPs3TppT7zStPUxKrMXIAJ+UKBy0sdzYftp2qOXp6Us7AxJ+EDdjHLp1w6iuXwZcmRvZDHtBx3L5cffNqaZCgamJHMDl6mBbFP4h\/aVVEijSCcwKhlus6QB+eM0zfFalRyxaQdyTeepv05eUYGp0qlepopoztHhVRJsLm3IC5OK02uaIWrL9R\/tMzkktTouByhl+us\/li0cA\/tEy9c\/eIaNSwmdQibjVAI9xy3xUcv2XrBfE1NVeDTMzDQNSM1gGHIkwRziDifK9k6KMzM9Qwbg+HR5VEA1Af41JG1uQkstclPTbNdVUqhXDXEFHG4i49Rc2PU9cKeN0DTqrXQbwY5Axz8iAR56T1wo7P1EoeFajqG2V2BU+aOAAZ2I3nYAzLzNVUamQFIcAx5zYyf1fCTlFr3L4JShJXxx8mQsop1lqp\/dvBN9tXxD15z+0D0xUeLdk3TMNTpr4WZYgWCOQBsOUaAOSKCfixccvlPu0Ync6YPKCfKd4xFxRlodzRqNqqKzRJI1oRrIt+zAM2jTTE3ILYb7ndW1pT8Wv2MczXCalOt3NamVNgQeRI0jy5zzHnifKcFrGkG7qyhtQggydRWFU3kqNuuNA4XQpuKdKowdtYZZF1HdEwCRyZZtaWGHfD+EUq5YLUUACZ3PvfUPfGyfqxla\/nwYIyi9jNeEg06DShUsZI\/27R0UHCqnk0E3+DSCTYHwORAAY9emNJzWRALA09SiIOkMTYH4CJEeRNsLDlMtUOgqAeYBKtzHwt4diRsfphcXVenakny3sd6du0yfs6dFGggMgU19\/CMXXgOZUMCbWO49OmKxlcjTGnTVCMoAArUzpMCN1PTnbDOjRqKFZQCL+Kk87ggWO1yOeG6vrIZIVF3t4DixuMtxh2rrK+ZyqAqZ1zpM7lB7YFamNbjSDDEXExc4X1+Kd9nKesaNMTrAHMGdRNukEAWxKtdS9SLjUfhe35jHl43puiyjUmmUzheeUT\/eCt8NN\/DCkmGJEGZgAKZtJkGMCZXi9R9FUmarKFc6bRp3GmACdTWjl54hzzaWqf4Xn8j\/ABwFkar06TQWXxQYJErPOLwdO3PH0eiEcUWkt6Z52ty3HlDONJJZtS1kEhSxIiob8gRIMnmonlN\/qcPWouXee77tFJmTJG8kDckb3xmVWn3dBqhWQ8smthBh0DEkzBUsdwN+d40LJ8YU5dDCiQwAgGSGMATux5Rc4wZkrextwNqmmS8XyoOeWtudaD1sLwYP0wLmWRamZXSqzTqCwgmNptY+Pa8D5YOzmfLsrhhAKDbck6R+W3pgDidYHMBmM03Y2WBJ0TFwZEi8RsRiHlItLhX4\/kOpoAAhg6Rz3ndr9ZJPvjLOLZhK1StUZmh9Q+GYQQABzEqem+rGh8YqNoqhZ1FWj10mPrjLuzOVevVWishgNJN4FxpJ87R6nAfBLuddn+yaZnU1Nj3agnVpbxRuFJABIEk9I8xi\/wDDeD0aACUV0Bzrp1CfEHG6s2+4ieXhIgE4YcOy60UUUlChQtRR6wKnrLj5A46r5ddRo\/gqQ1InZWOw97ofMA8sTyTbNEIJArNIchRa1eiRAIBuwG4g7xdDcWsF+ZAVVcM5pLAWov8AeUDyVojUvTkbwVMgmPVYjvAdNeiPFO7KLar7lRZgdxfkcQ1HpUnFWo5y6shNSkVBLA8gpnSjb+MW6GxwkVfA8mkANW02bQneXDf+RX6zt3bjqAI5hN8EZfizoxRQ0qJNCobgcjSqbMINgeXwhpnCHMccSlTOjKqE0rUYOxYT4VkozaYlgAwuNUacQ1+1xekRLQ6QaY8KrO8aT5WYAGD1xX0ttyTy+DR8lniQDoqrInSyMGHK4uedjzm8YH49ROYqJVV01IWlDaZTTz22FrDfGRZHjdTvH16nXSykayN+UxtMD8owRwTj1QOQXq93p0gJUMllEK0tNiQSQI38oJWLTdMWWRS2aH3H6TJCVlqCEvpVZJBsfH4SI3PywdkM+5oKNbQAIGo2+tsIs3xxw\/2Z0SqrMpPeXNO8wHEMDEGZtOCqHFFM0\/DqEyFctpAhZZ9I3MQTO4x6mDOnev2MWTHX6S45biQTL01qsWNVmPjvqhUBBJvzx7kKVLMVHpKWXSQYqEOpneCJKHlZeW+FNfKNUp0oM6Aw0+ETcfteE\/BsfW2G3YPKrSruzOE1R4Cmke4M9TtO++PMjK037v7lccduRpmOzDgypZbciStp3DEgD3G22J+F9m6zT4l8OxErflyj3GL5TKkAkD1H8xiIUBLFInnyO3UfxwdMJcod2Zzxqi\/eMrOSyaQTq6yRBm8dYthPUq1CfiDeb01Y\/wCqDOLzxJKdUuFhggIqWEagxF5EWI6Yq+Y4RoNtST\/nAPpGpYv+E88Z5dNGe8HQ2PPKKpfWmU+llmeuLK3eLKqbAxGomRsJG2\/pvz2pzS92tOkJJYF35mViOvl+ryZ\/LHLMG70GF0iTJljN29IFr++ybilUqqMORB1DmVg\/y+mPS6dSyrS3tFfbhGSdR4RDTYstVO6Go03kkG4AkX1REkXHXFopuRkqExfSJW4BdA1yDz9basV\/hCgnSsk7RH4TvzMAD8h1x1kM+\/dJSLghCvgBWPBHiK628QQEahtM9MTzK38TRhlpdlzylQOilNYdfES0zBkkr4iRINrgrbpA4rgGnpvrViVFwNxogGygDy5EgGbALULMalNWVTYeK3mBJ0iTcm9uuJs\/mO6pCqknSdxNjIBkWEzzOqIj070o41cmVeRzdRLO1U1F1Kggrdid\/QTIt1GEvZvgwod\/VFyXUjpCEQR7s3yxNwfiVNxpB+Ma1E7TdgPMmT\/q9MPKIlSBzB+imP8AcRiC3ewtU9yJwFP+FKjIf8jzH0DH3GBM2upDTYhWpt8RnSATDaiAYGqCLGZMDBT3gf8AMpQP8yben93c8gxJtij9q+1HdrTpgF6LVVd6oBBqd2ACFkCFgkKsyRckarj09TKepSGPFe0lFa\/d0KqNmCDOYK+FdKnUUWfiMGWJBN4NyMULjvEe9ARS5gk63Ms7Hr0vMDlO53wJxOk76K2oR+F1AFxcAwJkExJE9drWvsp9lr0KoqUR358LMbhQwN0AuDaQRvYSACcP+lE7cmUiqxamGMmFgE3jTYfQbeeLJm+HZankqdUNUauUQsB8KWlr6QJi0FiRa2LRwjsbRWmy1RrLMSoMjSpiQ2k\/ERPpPyZ591qFaCkALDEiCBFoM7ALJ9xhdaYVB3RlWW4Y2paLgpJmowE6V3awF+g88NOL5nLUnUZLVED4iSDN9mAssDfc+k4tqulVagVoKkimxmPCLSOh6jbaLYq2ay4clWphGEEqIGqJhlbqZ9DbbDN02gadgTguVrN3goU3q1VGo1ApfT+0Ygy17DopOGGX4UmXpF8w2nWCNMSz9bbtf2G+IqHGK+XpFKNQLRL3Vt1Yi4IgEixMbSATfB3AcrVzDk0aLZrMNvVqnSiD33G3hW0Hzxzt8ChnZTtE9Ak11igzQgIGpBcybyFiJEESRETB06llKeYpHS0qWBEG4giCIuL3t1xleb7J5tqpOZIIpt1C0wAfwgbj6nY+T3s3xlajMlN9NSkASUPhi0xFiA3SwBAxOcm9471yCqNA4dl6tAAJVZrn4yTPMe8WnDbL8UUf3gKneSbdbHbFZyXaBgVWuLftczyHr+eCuJ1vua7oQ4CkCJINvoZaI3thVkUkc5NcnPDG\/wDC1agUFqj7ggnxHU0GLSCcN+zOVmlJdhc2kiLnkI5RhDwzUlFNDAcyrSQflddtxPpgmn2mp0pFWjWBJkd3Seop63UD5HDY01BULGqRkXagh6DMSdVGsojyKAg++v8A2+eJuF5EZmH2RZDDcmwi53mTPmPKcc8ZzDVXqJbVUopE7TTAST7afzw94dTGUy6pIZlWSY3cmD6\/F8gcbIy9HVj8Pb4NEL1blUUouu1TUum6INNhocXInxCY5Qd7wFkwisKyqTpcEaq1OnJQi0Mp3scMuF5CtmalSgCqssu8k\/4betxyjrhwOxdRRpLUy02GqN4DCTTM7C0csJkmotNFoPswLh3Hlp1Hp1E0UzFterTqhrFQJiYEdOpGCMw70qjCo+qi4L6rQVF\/eRYb8h6KOJ8LFNgXSmCvhlqx3i4imk7giDBtODy9GpTNIMj0qYDJHf6lZlYsLi66gbA7e2M+TLqWp2XxS0smyXDw576jXdRrNhIKtYm5NxtjQeHtFNCTsBPzk\/RcUvgCU\/s8oIbvCGgOB8I2DgHnvi05auBQ1HZVYna6op1C9pIJA8yMTwS1SZXM7SYm7X8eo0KYoGrLVFYVNO9JbN3e0h3gTIhbC0yanUyzZllUVqYolrDXKJ5kXvAuTcnfAHEeMUK7MazAs5LFhT+E6mIUEG4IgzzsDtcJcrl3Yd1UqFgbBab2HlAONLWxmvcfL2NajVYCvTanaSnjRpNgRIIIF97SOuLjRytOnLCFJ3bnb8hHyjFf4d34Hdpl6rJNtZad53aYtyxNXpFKwGZU6DJSaiKoIuJIJKx1MeUmBjO25S34NSxuK5CczxaKdXuzaNwsRvsd+YuLGbbGFNLiwp0CQutqk6hMkLB0zzYMbWEQCNzcIVmqAilsBcNbSCZMbEkCQOW+84t\/9n\/BR3RquDpDmJAus+E3MgeZ5eWz5FGEttwJS0eD7szwMnJr3i6MwWZz1Bb4QRyJQLYeu+rFdzlHUTTddNRDy3HRl6g9PP56tmaZYa1H3ii6\/wDMUfxG4P8AUYqPH+GLXXWhhxdWG\/nI5EGZU\/zwUr3It1sUsIupRVUGYVhEioPwkHkQ0WN1kwSMRcI41VyzvRSpRo3INU3MGLATp2AMGbjywTmWNleEdXVj841J67EdCfI46zVKmlclaLsWCsCjghiSZ8LcrXHXCuu5xBxWmGGuu2azFxEo4SfKQqC3TpiXsnXqLmR3NLu6H4tUCJB0k+cgWMgQSRzw74z2pzNeiKDZN3QabFlE6diTBP6OEWVzOYWssZXQCyF1LyGUMLRAMkkAR12wU1wvuK0XrNgaTAAPJT52HSDtJXqLC+JU72iNdIOJ3WJEcus+hB3nCL\/iLZhWZaTAKfGunSEYcogaSpIMb+Im83c5riRZGQn4gqn0kAflhY4dcW3zaS+ZCeRwW444V2hpOoV4Q7SPh+XL6jqRhtQy8iRzvI5ztt5YpPEOGp3op0gQ3ciqxnaTYXsZXSb3u0MMc5LPZimsUyzKbjQJEcjBFp3jf6Y6ayYXpatexRbq0AZfhK1ar1YBTZfMsAzD2+H1DdMMqvDmzFTu1gBYYsQT4jEAXjbf1wWEFKkoUWQLE39Setp+uF\/ZDi1T7Q1g9IyVvsbAEkKZ1Q15tGLynryb\/wDfAmnbYc8E7NLlneoTqqM3iJHo0RJgbGMRcTK1HP3xp6Wmyi9oG485tGww8zzE02v8UyfMzJ8t\/pip5VCaIFZZKBQbxGmC1+dxM8+mJZ03Bpc\/uNBb2TGknjnMt4oiE+GOluc8ycDMtPUx+0V2BPwn4VtFhHvebicSZDOUXd0qU2oFVVh3jjxK0ibGLFSN8evUyIPiahM86gP5tjwJZMsbTTvbhI1qiMUUWiArO\/3pJLxNwLWtFvzwNxKvGXRSDDVAsDc6SKriJEwtNQR0fEvD+InMZfUqU0Ot4CkwYgAmZO4PtB54qPbUo+h3\/u2JEJEKy2YAE3Jj\/aekY9ToVNKp87nZP0EebWizNVrZqmhY\/DTXURtYBdt+nPFnrdpkzNSgtCkaaUQdLNYT4QliQxIKxtsx64q\/ZnL984pZLLIz\/F3lUiABF\/FuJgQFnzxLxGnWpVqprVNVSnbwqQDoYFwCRIAAIBNr+cY31RnXJe85wKhmUpuj1aAqEXpNADFZWViIPwx+0REXlDk+wSpU8WZZ5BABS5AMlWJcydrjobYM7O5oHVRJYT4hLaoLEuhHhERUDgdNIx1m+Ju8MAoLLqgk+F1OllMHk4Kn0OJzjJLZ7FoSV8bnnC+HUKLnWC5NgXMhTa2n4QPUTve2Hy8QFJtRPhjxDyH8f+3XFC4nxgkq6xpcXkXDcxf9b47o8X71ZJ8a2M7nof15dcTWMpLKXytnSxU0mHhM0z1ETH+mYHSZmDjniDIR9opkT\/5tMG4P7Sjc26f0FT4Tn9JCMZDbE3M8v4R5x1OLOnEmot3qBSYh0kgOG9jZul\/FIvBnRHgzS5Kvn2WtmVXQulAWJ\/a8gI+GdJnqGjCWjl6C5ktWd1phhMyhKSQ4VwRs0gGRce+GnGczTpA1GPd1C5IAmysxJUSW2DGSed\/TjhXDS+XastamSCzFKoJldyQ4Mp4iYlTIAxN23sE641w3LPobJvmQpB1\/+InpEeJuU9cB9muzz184iGs57srIqVdLMDcqpIN4GrSRB0xzsscUP7ypQegYnvF8S9JBFz+fPljjsfl1rZsBnqMBJW53UgiTM\/CB03ws8miLnLhI5Rt0aT2l7M10YK3jIk06ykgtAsrxIJ9QSQIk8q9wvLsDSokkuXI3nnpXcyBJ22ta0Y0TgHaAldGYhkaQtQ9JsKnts23WDdoOJ9mhTc1aJMqSV1XCk7xz3Mz1iZjCdLmhJxnF2k+PcXLh\/LpKc3G1NfNMpjW6UkMT4AdKxF9o\/QxbcmMqZesi1EEU6dpjuwNUT5sB+7jNsxwFsuYZmdrEwp\/DMWEx8Rv+eLPxCvoK0lkCmoBA\/bbxP\/uYr+7j0sMVlyvwLKWmHuD8ZzlR8vTFEE1GVRG8EwDPp\/HH3Z3h9WnWaY7uI1ahLBdjG4mSSPM+5\/ZulT0MRJ0QL8hEm53m\/uBh7SygVxHX9fwx58ZPllHDYk4nAVUN5BMC8xcj0\/n74DpqDSIgQ1j+9blifi+YjU\/4Vj1MnSBzt8U26dMKeF1KdS1EBRUYsxmb825bmOW+KKYdGw4qZGkoYhF2vCjlthXm6S940AC55euLAijwzJJIsN98Kq2UJY3i\/qf5fn64WVWBRYsqABRG8m\/tbGS8SdFq1KbCT3rm+3xeH8Xm1o\/FvjW83l+7jnJ\/W+Mt7SP97UpkSO+1xtfuwbnkI\/jjsXLKTX5UG8I4o9J2+zSX0lWqSVRAYm4udhYEfnjnMLUjv0LsA2mpVIGkk30BeSwLgDmJgkSBw2asKPBSBvpNz79erfLDrinFNSJlqRC01EGNgszPnbbqRJnnV0tiAVTzSoaVSm2qkSyz0BIKz5q6xPRmwRx\/iIeqBS+Bh3imL67LUX0spjqz9cValVdAzie52CxYgb+UxzHkTvd3UzeWrKoDlHEGLgK3luAPIHAb2oZcgFZgSV2D3Hkw\/U\/6sL2fS0n0Yfrz\/VsWZeDiqBNUQJIMAQd959fmcL8\/TVKmmFY2Gog3PpOkn54C8DNg\/dOw0CeoP8\/11w6yWeFMmpWc2AlvT6k3Mep64TNxMKIUamIkcl3jl58gOY2xy6PUUVAdrhJsdwymNjuJ5EfProHIV9mq5xmekoZFE6SQJB2XVE6zH0MxNlqqQSKLFGUnVSfkecry9V+uJMpn3onvqE6SCHXn5+jDmOcA4kq5Q5lgygzEhxYqN72ueQG55YWTS5DR3wzi6LUVXRlcX0qbOTsNxzufSIN8WhaFKm3eUDoKHRUDkLqJlbL+1qUyfLbrxwXgNVEUVYaojMwCjpe\/mQALdAMUSv8AaGY6VqB+8LFbyD\/IA+mMiWPqJSS4W3sx94qzXKHE6cBQwP4YDKbgbWaJ8sTU6GYUrVAY06ZIRSxIUCVsJtF\/S3LGa8By9amwq1BADM3hBMEAAzpsIKg8jYjpjWuzfF3qVu7hIKxUK2J0gQSeZBJWLWbC9P8AhkMcm4yYJ5pVuRGvSrUSwIDDlazE2i0QWOxsb+gqPaHs\/mmqTTqLckliGOok7+EGOdj13OLf227OVFqJXyaGWUlgsRMiNyPiBPI3W\/XFfy\/Hw48XgcWYFTv6bqeoOPQhOULTZB1Y0pVQKVMKxgqO7uRLWIHoRfnvh1lqZFv2RHv+iPlj7JondppjTpBBG0RaI5RghminNgTeTym\/0kfLEZblk+yBfsau4LTNyRNotBj\/ACiPVTjqlwumrBaQVF0ySojcjTEehxzksuC5aIEbESZktf0LRp8r32Z0YLuSdgq\/IFvyYYaEdgye58pSnckKOZYjpzJwsEMNQIIPMXGFXbZyKNVpmFYoOQOlgpFt4\/PCfhXEGy9PM1SSyLUHhJsnhUT5CYnzxWWJenr+Qik3Kh3xhfCvk388ZT2kpxmWbeXoz6MrI3\/SMaRxSotakjAkSVax28vPcjGc9sJp1QApfXTjmSCjEhpmSROxsZxGHJWX6RF3tSnUKgHYwOqjb2A\/iOuDUIcimpFyDVZdz1j1Nvf0w\/y2USrTUspGxEwGU9ZGxwqqcKfLuWp\/eKLkfiJnpF7dPXywsOphJuD2aEcGtwzjVcSlFQAsAsB+FFiBb\/tYjCxKaMj1CIBLH2Fv4Ez54Dr51vGzBhUqHmOWyj1\/kcE5x17oU1INgtj6D5nFEqSQpxTyqjQNV+7JPTcDlz2Atg\/h2QVqeZnUXpIHS9p0kj6rt5494dTDVmZh4VotA\/eEYddlihqVlbSBUpXv+y0X9mOHV2dsKM5TVaIqpsrausowg\/Qg+ox5kc49Orp3WqJB3ho6dCIPv54l4cVNEL8UAoZsLWHPmpGPOH8CavSZWLUyjQpI5bgwbxuBtsN8SnOEU9b4GVvgFzNOorGqlNmVzpdQDBbYFY\/FJ5efXFy7OdnhSqDSzNqYNoMaQwuW8pgW5ewiPhuSp0G1vVZnYaBqIG426CSLDyxZezcd9qY\/GpCSfjAI1RBNha\/U\/Lzp9RLNJQh+nu\/JRRrdhdEMKilEUsVdHBsEJGqm5O4XUug2Md4Dyur4vnFsAihiBKPuHEm2kiINjF5HPbD7iKAHWjBXXY7+xiTB88JMtSWqxCqWlr6gAJJ+Z3mZG+2+LSjGMagvjXsDdcsoXaTw01bSdTagdgsG0dXUEypgRtbbFt7HdoNVU1SojQoIWBJ6sBG5uTvLAm2x\/aHgKt46Y1ASCvUAnxL5xcr0uJuAr4Xlak\/dKxvuBIj12GLYeobhxuJONs0lO0QVFequl2khNyADAOwgmSPO+FlZeHZw669MqygAHxISvL4SNQHI+sYFy1FqYUZkSrW7wNdBvDFfwn1IHyxJkeHZasveq2hX2ItrIsSZgnpO3TGmLtbk5buxL2U4gTQKVHUFTCyyzDct9hMD+mHFcmoANka0jcTs4sdmiPWccUJDL6X97D+OCq41vA2UEsCDDLDCx9Y2xHsVhsTZFhLQIlj+e\/rEYipZie92vUP+2E\/9OJcgIA\/W1sB5WyWO5Zv9TE\/xxeHAkiu9qM+pL0DGvSD8W6kwPD6mJHTFQPHFWrWy9STTrPBA56lCD0uMPs8O7pZmrmA2pMzCORP3emm0D\/AT4oHMeuMyz1RqjmoqkgEif18\/fGhqLxJCRbUjVaLKtIKpgAQB7gAYBp5unUraVI1Byhi5Bseu2\/yxXezOcbwmoTswljtb+Qw4p5rL1K9IrUUlH1NBN10kMByBIi\/LfljC8aaaaNDkTZhSjjVbUoYe88+vlywLxQVdI7kLqJuTFh5TbDviGRdlV6QDIoaDq1eEnUBKqZ06ovcxzxWjmaqsGKBEJ2YxyJiY5gTcHHmLpsilqS489x9ceAwcPV1TvQHqLfVEQfKP1bAnEeBUjFVgw030pfUBtI\/jbczhxSzFMGXYqDsLapnzI+eBs12ky6VO77qu7wDCqvP94\/PCY5dRq2sL00K+H8LSTUXWAwgKwW3PzthlkuD00bvFmYMKY0gncxE\/98RV+Ks5GjKVZJtqdR84BjHX2rM6QAKdHkSfGw9zC\/Q4ac80uZVe3Pb5ASj2RPw\/s93feOkkbnkF1EefWBgymgQnVVQSPhB1N7AW+uAezNerTq6qlR6lOpUAqM2wpLTfUI2HicQBzUdMScTyfcVir1QyU4hVX47SGLkgXkNIB9cJPHc3qlewy42QyyOYpJTrZg6z3Q8U2kW2QGxPLUZ9L4sdLi4rU6b1O8SmwAlybSmrxx4UAjczBNzij5bN5sUytKkEphZ76sQFJJ5u4WmeZ26dcfUK7+Hv8wMwqsx+6SFbVuGrVdKafJAxgxfHpY4R0VX7kWndl0q8boyqtUWAC0zCkCwlh4Rc7XvHrgHJ8VpUA7nvGYKXNjLLN9IgSFmJCwJNzea7\/wAUJAp0gYGyUpcj\/wDbUBIA2GlVgCxjE3Dsi5c1AVp115Hxd4OaOzElpHn\/ADx0oqUXFv8A8G3Lzls5qY1R3bZYU0em6m5ILFp6R4fzBMkBwIKyogdIiPb+GM54XxNcs4P\/AOJVfxKd6FXmpPJSbz\/AtFqOfqUmqVGC9zINNlN2XSJkcmVvz9CaV37+f4ZL2D8ywIIY2xXanEkMAMAoFgTFjzjzxzx\/iHfIUoPFQgyBz08v8JYgre3+oYzmtmcyWMMm+zwY9NRHS\/pywyyagKCvk2CgJJPSAPYfzJxAzNLi40gEPFmD6gV+QHuBibKH7lX\/AGhqj\/MSfyMYDNXSuhb0y0q1vdTebGY8vqXF2GMhllH8IJtaTgWifu0\/yKPpiLN5gLQqNOyNz\/w4+eqotIB6TyFsWSoVsr3bJTU0USCaTxI2IOrxsDI\/CBudpscVqpwcZekyay4kmSANwJ2Plhl2m42jqACA6MQRqGxEHzHrHtgXP5kVqQYbvfnvzv0n6Yd8CMAyKgOhJgQBY8iIP0OOMuNJDo5BEVBdfwyGUwIPh1giY\/hJRp6YmIA3\/QxxVzGghroOSkTq1km0E3ubb74ipSWyKtJ0aB3OZSm2hqYFT+6EKdBa4ERDCQSDMgGMZ92ry+YNNKNeqHrai+kQAkwLxF4nYc+djh02fzKJRq0nYqqzoJ8I1C5jcm557dLyq+2s2utUDuztOq0z7wAIiI6YXJlcMbcabAoXOmR1adUikEZQRTAfeZAgm1vKfPBf2JRX7\/8AEbQbjaLz6Tgehm4eyzINidhboMT9+wiPyx485T4Xj7mvQhlUzrAHxR6ADE\/Csi1diAYCiWYyYv0\/W2K7mc+qk66gM7KSLenM4u\/9nuju67sQATTS\/mSB6SxAHngYulbatbHSlSFtVBSqd0U1BpUOzaAzxKCACwlvBv1xA3FK1fLrUy6hatFhSfuqY1Gmf7oh6gZgFIZTB6G2LHxHLCPhBKNIJGxBsR5gxfHtBwKgeIp1lhhHwzZh+641DyA640NRx7xiBblPTgWZqnvKjAMD8VRjVce7Ex+7GGeX7PUt6rNVb\/Ef4f1wRm881CutF0Y6mK6gJUR16TuMN6eXmScXtySdh27CqpUSkNKiFAmFEYE4VWSsmsElWMiN\/LlP6OLBUyQbwiBO2EPa\/jdLhypRo6DWK6jrUkASAJgiCfEYvYeYwceK+ATyUMDw4uGJSEYRUnZ\/NibAgc5wro9rcvTenQRw9IMEYSxk\/g0OQVMGDMnlynGacQ4zVrsWr5io88oJEDYBZVQPIADAgzaqpVVmZ8T3I\/ygfCZvIONkYVyZpSvc0jj\/AB4UtJVRqqCFY\/Cii2kRdisXFokXIjCfi+ZTvNRqnUwBJTSZtEnwkT5iJwiyXHXcuK3jVyGsAIYWkQLErYncwOmDqgqEzRA0cgsH3JIJk\/w87I406Ql+TbGqlaI0gEhRAmJiLT6Yr3fUqdBdFkBdmk3QlmLA7xBMXPLC\/slxirWy7UiDqRZpsedjAnnB2PQHpibN5taZpvV0UmqIC2owNUXE7WnDp2zo8DHM5hGyxIYMtQaQVuL25Yj4vnO6IczEbiPKxnaRzNhE8sLM3xZBSbS9F1tIQqSRN5A3tgupllrUGpO7EMsB48QkeE+oth7o6u5RO0lR3rmpRFRJgtJWCReYDRBBBvE364D4fxNihS0SWBMKJNza\/wCK+Guf4Q1Or3a1j8ME6figDfxdMJWyzKTdW9Zt8oxTWqpi0WHLvrp77z8xIPtI+WAsyxaitSfEuh4\/eX\/5DA3Cy6EeIkE7TbfYfPBGcDHLMwBBC1AQegJHzEA+2M\/cryjrPZl3oTTLABzZXKypki45XBjA1bNOuULKFlHEjVqt6zM+L5YGzObRcuikErUpLtBAZIBPzC\/LCh+IKKT0lQw0GSRYjnAHliHpNuq2u\/kPe1ng4vVmVbSeoAxB\/wAQqE+J2af2iTH1xFQScdZijEHljV6cVwiWt+SXuhvi5\/2U5tqedFNRqSsjCoOgUa1b2YR+8cV3KZRWUEyZGL3\/AGY5NVzD1NMQmkHzY\/yXAlwBPcvfG8reZIEwYO+F1L4DS5jxLzmN\/OSsH93Fgr6WWCYO3vv84E\/PFS4w4TTL6Hc6FExeDz+luoxhywNEZ0tyWpnVfSwMiILSIcgkbdREedjgmlVBEc8LqWWCUyIVSxmAIljEgeZAAHOVXFP7a9oalNVSjqQMDqqgEavJTy6kjqIwcUL2QzlS3HPaPtsuVeKcPWWfD+AT+3BkkGDp3tym+ZcS4jUzFQ1q7l6jSWY+kCALAC0AQBhcMekzjbGKijPKVs5jHqiTgruwq+KdRAKwREXknnyiLdfI+8LH3isdlOo+39cM9gJW6G+RoqtH7yFYuSA1iLQDe+kxHlY9cDBisg6okwATY85AiDt+px1xQMza2JKbR0BPL3vGCMmtB57+u9NlAAZBaovI7bgW\/rOJrfcM4U6D8rxetRb7uowAadMnSSOq7eWHGe7XNVAbQgdVNmBZXPKIIKk++Kq2PcZ45GjY8UWkP+FdqKleolL7PSV5DSJHwHURBneI354vuVzKNJQLpgCARaIEe0R7Yy3gDn7UL\/Dt5WbGlsgDNAiQMak7Mso0TZugjOpKdR8xb64Aq5MQBbb3+mD6+4\/XI4EpLY+eEktxYi7MZFeh\/W2+AaqFNShC4MxBG7C4Mkc5M+eHVfl7fngKvtgoJUspkk7laNUgeEVabEwLjxA35MTbowOIn4QoQMEEMAdriRi0jJopLAXAIFyYBMwATA2G3QYizGx\/XPDWK0UOlT0sR74kzNGRgjO2qr+9\/DHjbe+HW6FfJ7wOpIKnl+j+vPGl9jhopTzdtQ9vD\/X54zHgf98w8j+WNU4PalS9vqP64nMJblKuASJuD6MNjirdruDd\/Vp1Cfu1JAETJG5uYG0bTbD3J\/C3p\/PE9amPs22yiPK2JMpEomar6SGbcWLc5H1uL+obAfFq4emxKh0YH7s2BfeJ5TuOkx+HDPjdj+7+vyxV61UlaqT4fspeP8QIv64kuR26KPm6DIYZdM3Amfrj3I1+7qK8TpMx9MHZasZdjBOkXKg7z1GFY2ONvYi1uNjmlqOfu109QoB\/XljypS0NrQW\/Eo6YH4fsfXDzg1IEPImZxzW1hT3F61ViCRFitxtO2CU4UD8RAH4QZsDywRw\/LItDvAo1lmGrc22idvbA5xlyZHF0jZixqatn\/9k=\" alt=\"Todo listo para la puesta en marcha del acelerador de part\u00edculas LHC -  EcoDiario.es\" \/><img decoding=\"async\" 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\" alt=\"M\u00c9XICO TENDR\u00c1 UN ACELERADOR DE PART\u00cdCULAS CON UN COSTO DE 2.5 MILLONES DE  D\u00d3LARES \u2013 UNIVERSITAM\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Gracias a los aceleradores de part\u00edculas hemos podido llegar muy lejos hacia atr\u00e1s en el tiempo para poder saber sobre c\u00f3mo se pudo formar y, \u201csuponer\u201d c\u00f3mo pudo surgir. Cuando llegamos a los 10<sup>-35<\/sup> de segundo desde el comienzo del tiempo, entramos en un \u00e1mbito en el que las condiciones c\u00f3smicas son poco conocidas.\u00a0 Si las grandes teor\u00edas unificadas son correctas, se produjo una ruptura de la simetr\u00eda por la que la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('fuerza electronuclear',event); return false;\">fuerza electronuclear<\/a><\/a> unificada se escindi\u00f3 en las fuerzas electrod\u00e9bil y las fuertes.\u00a0 Si es correcta la teor\u00eda de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a><\/a>, la transici\u00f3n puede haberse producido antes, hab\u00eda involucrado a la gravitaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" 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\" alt=\"Jueves 28 de Abril ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">A\u00fan no hab\u00eda Carbono que se producir\u00eda mucho m\u00e1s tarde, en las estrellas, mediante el efecto triple alfa que se escenifica en el diagrama de arriba. Se fusiona He con He y resulta el Berilio que, se fusiona con Helio para que el resultado sea el Carbono.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las Protoestrellas | LOS ENIGMAS DEL UNIVERSO\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQM71mNnLppqZz9rzOJGhz6UkGrBuqiR7mKLA&amp;usqp=CAU\" alt=\"La evoluci\u00f3n estelar y el diagrama Hertzsprung-Russell - Astronom\u00eda Online\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;Se denomina\u00a0<strong><a href=\"#\" onclick=\"referencia('protoestrella',event); return false;\">protoestrella<\/a><\/strong>\u00a0al periodo de evoluci\u00f3n de una estrella desde que una nube molecular formada de hidr\u00f3geno, helio y part\u00edculas de polvo empieza a contraerse hasta que la estrella alcanza la secuencia principal en el <a href=\"#\" onclick=\"referencia('diagrama hertzsprung russell',event); return false;\">diagrama de Hertzsprung-Russell<\/a>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">En el universo temprano la primera materia (hidr\u00f3geno y Helio) era llevada por la fuerza de gravedad a conformarse en grandes conglomerados de gas y polvo que interaccionan para producir calor y formar las primeras estrellas a los doscientos a\u00f1os del comienzo del tiempo y, sus c\u00famulos y aglomerados se convirtieron en las primeras galaxias que, tampoco sabemos a ciencia cierta, que mecanismos pudieron seguir para formarse.<\/p>\n<p style=\"text-align: justify;\">Elaborar una teor\u00eda totalmente unificada es tratar de comprender lo que ocurri\u00f3 en ese tiempo remoto que, seg\u00fan los \u00faltimos estudios est\u00e1 situado entre 13.700 y 15.000 millones de a\u00f1os, cuando la perfecta simetr\u00eda -que se pensaba, caracteriz\u00f3 el Universo-, se hizo a\u00f1icos para dar lugar a las simetr\u00edas rotas que hallamos a nuestro alrededor y que nos trajo las fuerzas y constantes Universales que,\u00a0 parad\u00f3jicamente, hicieron posible nuestra aparici\u00f3n para que ahora, sea posible que, alguien como yo est\u00e9 contando lo que pas\u00f3.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ8QVptZQjZlN4mCn_xnuuiixc1ZKE-7Cd7nA&amp;usqp=CAU\" alt=\"Fuerzas Fundamentales | Humanidades\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura fina en  nuestro Universo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Realmente, carecemos de una teor\u00eda que nos explique lo que pas\u00f3 en aquellos primeros momenmtos y, hasta que no tengamos tal teor\u00eda no podemos esperar comprender lo que realmente ocurri\u00f3 en ese Universo temprano.\u00a0 Los l\u00edmites de nuestras conjeturas actuales cuando la edad del Universo s\u00f3lo es de 10<sup>-43<\/sup> de segundo, nos da la \u00fanica respuesta de encontrarnos ante una puerta cerrada. Del otro lado de esa puerta est\u00e1 la \u00e9poca de Plank, un tiempo en que la atracci\u00f3n gravitatoria ejercida por cada part\u00edcula era comparable en intensidad a la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a><\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQy7iYM36Q7O7rpMP67FmNsz2kxmnnI2rZBTA&amp;usqp=CAU\" alt=\"La gravedad cu\u00e1ntica estar\u00eda escondida en los agujeros negros \u2022 Tendencias21\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTz8bbeS-6oH7uoUTLyt8Ix3bsve2rv_c_Zoh9-suUikpWftfObYp8BsypBoxo57CvWpQI&amp;usqp=CAU\" alt=\"Gravedad Cu\u00e1ntica: una revoluci\u00f3n incompleta en la f\u00edsica\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Algunos creen que la Gravedad cu\u00e1ntica est\u00e1 escondida en los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">As\u00ed que, llegados a este punto podemos decir que la clave te\u00f3rica que podr\u00eda abrir esa puerta ser\u00eda una teor\u00eda unificada que incluyese la gravitaci\u00f3n, es decir, una teor\u00eda cu\u00e1ntica-gravitatoria que uniese, de una vez por todas, a Planck y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>\u00a0que, aunque eran muy amigos, no parecen que sus teor\u00edas (la Mec\u00e1nica Cu\u00e1ntica) y (la Relatividad General) se lleven de maravilla. Cuando los f\u00edsicos tratan de hermanar las dos teor\u00edas&#8230; \u00a1Aquello echa chispas! Y, aunque el problema est\u00e9 muy bien planteado, las respuestas son un galimatias y aparecen los dichosos infinitos que no se dejan re-normalizar. La Mec\u00e1nica cu\u00e1ntica y la Gravedad no parecen llevarse nada bien y, de esa manera, la fuerza que mantiene unidos los planetas en el Sistema solar, las estrellas en las galaxias y las galaxias en los c\u00famulos&#8230; \u00a1recorre solitaria el universo!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRWs69Di9NdWUMVfOHEUei80Bvz8-_VuOR7BQeFYpw6m2cO1zRkNuHld1M4u-kgUnub5Bg&amp;usqp=CAU\" alt=\"La plasticidad cerebral - Elisa Aribau\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS7AUqY71Ue0b66zDMsC3T_iIeXBXdI6Ulxwf_GnaRmaQ0tkJyoMbGjCHJjNeQ0vqiwvF8&amp;usqp=CAU\" alt=\"PSICOBIOLOG\u00cdA \u2013 Apuntes de Psicolog\u00eda | Uned\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Claro que, los cien mil millones de neuronas que tenemos en el cerebro (tantas como estrellas en la V\u00eda L\u00e1ctea), no dejan de generar nuevas ideas que van a la b\u00fasqueda de una teor\u00eda cu\u00e1ntica de la gravedad, es decir, una teor\u00eda en la que puedan convivir todas las fuerzas. Parece que dicha teor\u00eda subyace en la no comprobada teor\u00eda de cuerdas que, como algunos dicen, es una teor\u00eda del futuro para la que no disponemos de los medios necesarios que permita su comprobaci\u00f3n emp\u00edrica, es decir, para verificar dicha avanzada teor\u00eda se necesita la energ\u00eda de Planck (10<sup>19<\/sup> GeV), y, esa energ\u00eda, ni en algunas generaciones futuras la podremos obtener.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"moleculas organicas 3d.flv - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Autoensamblaje molecular - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRoNIoeMNPHKMIOuDusjfQvwdK4A5HFJWRe3DlyNFpXRoqaUWFvuvPb7UviXEw1oCYXEfc&amp;usqp=CAU\" alt=\"H br GIF - Buscar en GIFER\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b1\/Atomo_litio.gif\" alt=\"Archivo:Atomo litio.gif - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Y, a todo esto, tenemos que pensar en el hecho cierto de que \u00e1tomos, mol\u00e9culas\u00a0 y conexiones se pudieran estructurar en un conjunto complejo para poder formar pensamientos surgidos de algo nuevo que antes no estaba presente en el Universo: \u00a1La Vida! Que evolucionada pudo llegar, en alg\u00fan caso, a generar no s\u00f3lo pensamientos sino que tambi\u00e9n, llegaron los sentimientos y nos hizo adolescentes. Ahora, estamos a la espera de que llegue la mayor\u00eda de edad, ese tiempo en el que se deja de hacer chiquilladas y la seriedad predomina en los comportamientos que est\u00e1n aconsejados por la sabidur\u00eda de la experiencia. Pero para que eso le llegue a la Humanidad\u2026 \u00a1Falta mucho, mucho, much\u00edsimo Tiempo!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"As\u00ed es como lucen los granos de arena bajo el microscopio aumentado 300  veces | Nation\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQiYv-xL7wBU-1M6fqleKUi1tKrYG52dphAAg&amp;usqp=CAU\" alt=\"M80 y M81 | portalastronomico.com\" \/><\/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 Granos de arena al microscopio y galaxia con el telescopio<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Miramos hacia el &#8220;infinito&#8221; que est\u00e1 presente en lo muy peque\u00f1o y en lo muy grande, para tratar de comprender. Hemos inventado telescopios y microscopios, aceleradores de part\u00edculas y otros ingenios como los espectr\u00f3metros de masa que nos han permitido desvelar secretos profundamente escondidos en la Naturaleza.<\/p>\n<p style=\"text-align: justify;\">Hemos llegado a poder discernir la relaci\u00f3n directa que vincula el tama\u00f1o, la energ\u00eda de uni\u00f3n y la edad de las estructuras fundamentales de la Naturaleza. Una mol\u00e9cula es mayor y m\u00e1s f\u00e1cil de desmembrar que un \u00e1tomo; lo mismo podemos decir de un \u00e1tomo respecto al n\u00facleo at\u00f3mico, y de un n\u00facleo con respecto a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/04\/dejando-volar-la-imaginacion\/\">quarks<\/a> que contiene.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Interacciones fundamentales de la naturaleza | Mgmdenia's Blog\" \/><img decoding=\"async\" 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\" alt=\"Estructuras fundamentales de la Naturaleza : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"XX aniversario de las c\u00e9lulas madre embrionarias humanas: pasado, presente  y futuro | Cursos de Verano UPV\/EHU\" \/><img decoding=\"async\" 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\" alt=\"Cu\u00e1l es la part\u00edcula m\u00e1s peque\u00f1a del Universo? - Curiosoando\" \/><\/p>\n<p style=\"text-align: justify;\">Las fuerzas fundamentales, la mol\u00e9cula de agua, las c\u00e9lulas precursoras de la vida, las part\u00edculas elementales y muchas otras &#8220;peque\u00f1as estructuras&#8221; como los \u00e1tomos que conformaron este Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La cosmolog\u00eda\u00a0 sugiere que esta relaci\u00f3n resulta del curso de la historia c\u00f3smica, que los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/04\/dejando-volar-la-imaginacion\/\">quarks<\/a> se unieron primero, en la energ\u00eda extrema del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> original, y que a medida que el Universo se expandi\u00f3, los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/04\/dejando-volar-la-imaginacion\/\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/04\/dejando-volar-la-imaginacion\/\">neutrones<\/a> compuestos de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/04\/dejando-volar-la-imaginacion\/\">quarks<\/a> se unieron para formar n\u00facleos de \u00e1tomos, los cuales, cargados positivamente, atrajeron a los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/09\/04\/dejando-volar-la-imaginacion\/\">electrones<\/a> cargados con electricidad negativa estableci\u00e9ndose as\u00ed como \u00e1tomos completos, que al unirse formaron mol\u00e9culas. Si es as\u00ed, cuanto m\u00e1s \u00edntimamente examinemos la Naturaleza, tanto m\u00e1s lejos hacia atr\u00e1s vamos en el tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/4.bp.blogspot.com\/-u10Hm4kwlvI\/T27rxvfKSsI\/AAAAAAAABCU\/WWiSTbQrKzI\/s640\/Las+masas+de+las+part%C3%ADculas-2.JPG\" alt=\"\" width=\"640\" height=\"300\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Todo lo grande est\u00e1 hecho de cosas peque\u00f1as conformadas en la debida proporci\u00f3n para que existan mundos, estrellas, galaxias y seres vivos<\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed, generalmente comentamos sobre la F\u00edsica pura en sus dos versiones de la Relatividad y la Mec\u00e1nica Cu\u00e1ntica que engloba ese universo particular de lo microsc\u00f3pico donde se mueven las part\u00edculas que conforma todo aquello que podemos observar en el Universo y que llamamos la Materia Bari\u00f3nica, y, al mismo tiempo, nos ocupamos de la interrelaci\u00f3n que entre los cuerpos f\u00edsicos ocurren y las fuerzas que est\u00e1n presentes, as\u00ed como, de las constantes universales que en nuestro universo, son las responsables de que todo funcione como lo hace.<\/p>\n<p style=\"text-align: justify;\">Hablamos de f\u00edsica y no puedo dejar de pensar en c\u00f3mo la mente humana, ha podido profundizar tanto en el conocimiento de la Naturaleza hasta llegar a n\u00fameros tan complejos como el de las constantes de la Naturaleza: la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a> en sus dos versiones, <em>h<\/em> y <em>\u0127<\/em>; la igualdad masa-energ\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, la constante gravitacional de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>, la constante de estructura fina (137) y el radio del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electr\u00f3n<\/a>.<\/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<img decoding=\"async\" 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\" alt=\"El lenguaje de la F\u00edsica \u2013 Constantes fundamentales. \u2014 Steemit\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En ciencias se entiende por <strong>constante f\u00edsica<\/strong> el valor de una magnitud f\u00edsica cuyo valor, fijado un sistema de unidades, permanece invariable en los procesos f\u00edsicos a lo largo del tiempo. En contraste, una constante matem\u00e1tica, las constante de la Naturaleza representan un valor invariable que no est\u00e1 implicado directamente en ning\u00fan proceso f\u00edsico. Algunas de ellas son:<\/p>\n<p style=\"text-align: justify;\">\n<ul style=\"text-align: justify;\">\n<li><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a><\/a>: <em>h = E\/v<\/em><\/li>\n<li><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">Constante de Planck<\/a><\/a> racionalizada: <em>\u210e = h\/2\u03c0<\/em><\/li>\n<li>Igualdad masa-energ\u00eda:<em> E = mc<sup>2<\/sup><br \/>\n<\/em><\/li>\n<li>Constante gravitacional: <em>F = m<sub>1<\/sub>m<sub>2<\/sub>G\/d<sup>2<\/sup><br \/>\n<\/em><\/li>\n<li>Constante de estructura fina: <em>\u03b1 = 2\u03c0e<sup>2<\/sup>\/hc<\/em><\/li>\n<li>Radio del electr\u00f3n:<em> r<sub>0<\/sub> = e<sup>2<\/sup>\/mc<sup>2<\/sup><\/em><\/li>\n<\/ul>\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 \u00a1Me encantan sus mensajes!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/cibervortice.files.wordpress.com\/2012\/02\/singularity.png\" alt=\"\" width=\"560\" height=\"310\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es verdaderamente meritorio el enorme avance que en tan poco tiempo ha logrado la Humanidad en el campo de la f\u00edsica, la cibern\u00e9tica, la Inteligencia artificial&#8230; En aproximadamente un siglo y medio, se ha pasado de la m\u00e1s absoluta oscuridad a una claridad, no cegadora a\u00fan, pero s\u00ed deslumbrante. Son muchos los secretos de la Naturaleza f\u00edsica que han sido desvelados, y el ritmo parece que se mantiene a un muy meritorio ritmo gracias a inmensas estructuras que, como el Acelerador de Hadrones (LHC), nos ha llevado hacia atr\u00e1s en el Tiempo muy cerca del comienzo, despu\u00e9s del Tiempo de Planck cuando la materia y la energ\u00eda se distribuyeron para conformar el Universo que conocemos hoy.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRGQmmOZh6bsW0Q1CJC1WqILACGeVw_zjGT0Q&amp;usqp=CAU\" alt=\"Cinco consejos infalibles para identificar a un ego\u00edsta - Infobae\" \/><\/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 \u00a0El ego\u00edsta se identifica pronto<\/p>\n<p style=\"text-align: justify;\">\u00a1El tiempo!, \u00e9se precioso bien est\u00e1 a nuestro favor. S\u00f3lo tenemos que ir pasando el testigo para alcanzar las\u00a0 metas propuestas. Pongamos nuestras esperanzas en que no seamos tan irresponsables como para estropearlo todo. \u00bfNos haremos mayor alguna vez? Tenemos que pensar a lo grande, en el conjunto universal y dejarnos de provincianismos locales, olvidarnos del Yo y pensar en el Nosotros.<\/p>\n<p style=\"text-align: justify;\">Astronom\u00eda, gravedad o electromagnetismo; cuestiones sencillas de entender para los iniciados y, a veces, muy complejas para la gente corriente. Por tal motivo, si escribo sobre estos interesantes temas, mi primera preocupaci\u00f3n es la de buscar la sencillez en lo que explico. No siempre lo consigo. Por ejemplo, expliquemos el magnetismo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.uc3m.es\/portal\/pls\/portal\/docs\/3517729.JPG\" alt=\"\" width=\"600\" height=\"450\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\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\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\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Magnetismo<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Grupo de fen\u00f3menos asociados a los campos magn\u00e9ticos. Siempre que una corriente el\u00e9ctrica fluye, se produce un campo magn\u00e9tico; como el movimiento orbital de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electr\u00f3n<\/a> y el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electrones<\/a> at\u00f3micos son equivalentes a peque\u00f1os circuitos de corriente, los \u00e1tomos individuales crean campos magn\u00e9ticos a su alrededor cuando los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electrones<\/a> orbitales tienen un momento magn\u00e9tico neto como resultado de su momento angular. El momento angular de un \u00e1tomo es el vector suma de los momentos magn\u00e9ticos de los movimientos orbitales y de los espines de todos los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electrones<\/a> en el \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">Las propiedades magn\u00e9ticas macrosc\u00f3picas de una sustancia tienen su origen en los momentos magn\u00e9ticos de sus \u00e1tomos o mol\u00e9culas constituyentes. Diferentes materiales poseen distintas caracter\u00edsticas en un campo magn\u00e9tico aplicado; hay cuatro tipos de comportamientos magn\u00e9ticos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/c\/c9\/Diamagnetic_graphite_levitation.jpg\/200px-Diamagnetic_graphite_levitation.jpg\" alt=\"\" width=\"200\" height=\"255\" \/><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/9\/94\/Diamagnetimus_pyrolytischer_graphit.gif\/220px-Diamagnetimus_pyrolytischer_graphit.gif\" alt=\"\" width=\"220\" height=\"164\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">a)\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 En <em>diamagnetismo<\/em>, la magnetizaci\u00f3n est\u00e1 en la direcci\u00f3n opuesta a la del campo aplicado, es decir, la susceptibilidad es negativa. Aunque todas las sustancias son diamagn\u00e9ticas, es una forma d\u00e9bil de magnetismo que puede ser enmascarada por otras formas m\u00e1s fuertes. Tiene su origen en los cambios introducidos por los campos aplicados en las \u00f3rbitas de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electrones<\/a> de una sustancia, siendo la direcci\u00f3n del cambio opuesta a la del flujo aplicado (de acuerdo con ley de Lenz).<\/p>\n<p style=\"text-align: justify;\">Existe, por tanto, una d\u00e9bil susceptibilidad negativa (del orden de -10<sup>-8 m3 <\/sup>mol<sup>-1<\/sup>) y una permeabilidad relativa ligeramente menor que 1.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.kodama.hc.uec.ac.jp\/project\/imageTaiwan\/protrude_flow\/shape02.jpg\" alt=\"\" width=\"588\" height=\"396\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">b)\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 En <em>paramagnetismo<\/em>, los \u00e1tomos o mol\u00e9culas de la sustancia tienen momentos magn\u00e9ticos orbitales o <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a> que son capaces de estar alineados en la direcci\u00f3n del campo aplicado. \u00c9stos, por tanto, tienen una susceptibilidad positiva (aunque peque\u00f1a) y una permeabilidad relativa ligeramente mayor que 1.<\/p>\n<p style=\"text-align: justify;\">El paramagnetismo aparece en todos los \u00e1tomos y mol\u00e9culas con <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electrones<\/a> desapareados; es decir, \u00e1tomos libres, radicales libres y compuestos de metales de transici\u00f3n que contienen iones con capas de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electrones<\/a> no llenas.<\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n ocurre en metales como resultado de momentos magn\u00e9ticos asociados a los espines de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electrones<\/a> de conducci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.cienciasnaturalesonline.com\/wp-content\/uploads\/2009\/03\/iman-natural.jpg\" alt=\"\" width=\"555\" height=\"407\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">c)\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 En sustancias <em>ferromagn\u00e9ticas<\/em>, dentro de un cierto rango de temperaturas, hay momentos magn\u00e9ticos at\u00f3micos netos, que se alinean de forma que la magnetizaci\u00f3n persiste despu\u00e9s de eliminar el campo aplicado.<\/p>\n<p style=\"text-align: justify;\">Por debajo de una cierta temperatura llamada <em>punto de Curie<\/em> (o <em>temperatura de Curie<\/em>), un campo magn\u00e9tico en aumento aplicado a una sustancia ferromagn\u00e9tica causar\u00e1 una magnetizaci\u00f3n creciente hasta un valor m\u00e1ximo, llamado <em>magnetizaci\u00f3n de saturaci\u00f3n<\/em>. Esto es debido a que una sustancia ferromagn\u00e9tica est\u00e1 constituida por peque\u00f1as regiones magnetizadas (1 \u2013 0\u20191 mm de ancho) llamadas <em>dominios<\/em>.<\/p>\n<p style=\"text-align: justify;\">El momento magn\u00e9tico total de la muestra de sustancia es el vector suma de los momentos magn\u00e9ticos de los dominios constituyentes. Dentro de cada dominio, los momentos magn\u00e9ticos at\u00f3micos individuales se alinean espont\u00e1neamente por fuerzas de intercambio, que dependen de si los espines de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2012\/10\/16\/la-fisica-nos-dira-como-es-el-mundo\/#\">electrones<\/a> at\u00f3micos son paralelos o antiparalelos.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, en un trozo no magnetizado de material ferromagn\u00e9tico, los momentos magn\u00e9ticos de los dominios no est\u00e1n alineados; cuando un campo externo es aplicado, esos dominios que est\u00e1n alineados con el campo aumentan de tama\u00f1o a expensas de otros.<\/p>\n<p style=\"text-align: justify;\">En un campo muy intenso, todos los dominios se alinean en la direcci\u00f3n del campo y producen la alta magnetizaci\u00f3n observada. El hierro, el n\u00edquel, el cobalto y sus aleaciones son ferromagn\u00e9ticos. Por encima del punto de Curie, los materiales ferromagn\u00e9ticos se vuelven paramagn\u00e9ticos.<\/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=\"Magnetismo6. S\u00fapercondutores, Antiferromagn\u00e9ticos, Diamagn\u00e9ticos,  Paramagn\u00e9ticos y Chocolates - YouTube\" \/><img decoding=\"async\" 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alt=\"Qu\u00e9 es el material antiferromagn\u00e9tico? - Antiferromagnetismo - Definici\u00f3n |  Propiedades materiales\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Este gr\u00e1fico muestra la precisi\u00f3n at\u00f3mica del anti-ferromagn\u00e9tico a escala at\u00f3mica con la punta de un microscopio de efecto t\u00fanel.\u00a0Los \u00e1tomos de hierro se colocan sobre una superficie de nitruro de cobre y obligado por dos \u00e1tomos de nitr\u00f3geno (barras azules) en un arreglo regular separados por un \u00e1tomo de cobre (amarillo).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<div>\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<img decoding=\"async\" loading=\"lazy\" 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\" alt=\"3: Orden antiferromagn\u00e9tico de los espines de Fe. La direcci\u00f3n de los... |  Download Scientific Diagram\" width=\"257\" height=\"197\" data-deferred=\"1\" data-atf=\"false\" data-iml=\"3108.599999964237\" \/><\/div>\n<p style=\"text-align: justify;\"><a title=\"3: Orden antiferromagn\u00e9tico de los espines de Fe. La direcci\u00f3n de los... |  Download Scientific Diagram\" href=\"https:\/\/www.researchgate.net\/figure\/Figura-23-Orden-antiferromagnetico-de-los-espines-de-Fe-La-direccion-de-los-espines-en_fig3_236037225\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwjw5I2Lh672AhVUQ0EAHWC4BeIQr4kDegUIARDOAQ\">Orden antiferromagn\u00e9tico de los espines de Fe. La direcci\u00f3n de los&#8230; | Download Scientific Diagram<\/a><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">d)\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Algunos metales, aleaciones y sales elementales de transici\u00f3n, muestran otro tipo de magnetismo llamado <em>anti-ferromagnetismo<\/em>. Esto ocurre por debajo de cierta temperatura, llamada <em>temperatura de N\u00e9el<\/em>, a la cual se forma espont\u00e1neamente una red ordenada de momentos magn\u00e9ticos at\u00f3micos en la que momentos alternos tienen direcciones opuestas. No hay, por tanto, momento magn\u00e9tico resultante en ausencia de un campo aplicado.<\/p>\n<p style=\"text-align: justify;\">En el fluoruro de manganeso, por ejemplo, esta disposici\u00f3n antiparalela ocurre por debajo de una temperatura de N\u00e9el de 72 K. Por debajo de esta temperatura, el ordenamiento espont\u00e1neo se opone a la tendencia normal de los momentos magn\u00e9ticos de alinearse con el campo aplicado. Por encima de la temperatura de N\u00e9el, la sustancia es paramagn\u00e9tica.<\/p>\n<p style=\"text-align: justify;\">Una forma especial de anti-erromagnetismo es el ferri-magnetismo, un tipo de magnetismo mostrado por las ferritas. En estos materiales, o bien los momentos magn\u00e9ticos de los iones adyacentes son antiparalelos y de intensidad desigual, o bien el n\u00famero de momentos magn\u00e9ticos en una direcci\u00f3n es mayor que el n\u00famero de los que hay en la direcci\u00f3n opuesta.<\/p>\n<p style=\"text-align: justify;\">Mediante una adecuada elecci\u00f3n de los iones de tierras raras en las redes de ferrita es posible dise\u00f1ar sustancias ferri-magn\u00e9ticas con magnetizaciones espec\u00edficas para su uso en componentes electr\u00f3nicos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/angelicapema92.files.wordpress.com\/2011\/08\/cmagnet.gif\" alt=\"\" width=\"467\" height=\"420\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si nos queremos referir al geomagnetismo, estaremos hablando de la ciencia que estudia el campo magn\u00e9tico terrestre.<\/p>\n<p style=\"text-align: justify;\">Si una barra de im\u00e1n es suspendida en cualquier punto de la superficie terrestre, de forma que se pueda mover libremente en todos sus planos, el polo norte del im\u00e1n apuntar\u00e1 en una direcci\u00f3n aproximadamente al norte. El \u00e1ngulo (D) entre la direcci\u00f3n horizontal a la que apunta y el meridiano geogr\u00e1fico en ese punto se llama <em>declinaci\u00f3n magn\u00e9tica<\/em>. Se toma positiva al este del norte geogr\u00e1fico y negativa al oeste. La aguja no estar\u00e1 horizontal salvo en el ecuador magn\u00e9tico. En todos los dem\u00e1s lugares formar\u00e1 un \u00e1ngulo (\/) con la horizontal, llamado <em>inclinaci\u00f3n magn\u00e9tica<\/em>.<\/p>\n<p style=\"text-align: justify;\">En todos los polos magn\u00e9ticos \/ = 90\u00ba (+90\u00ba en el polo norte y -90\u00ba en el polo sur), y la aguja ser\u00e1 vertical.<\/p>\n<p style=\"text-align: justify;\">Las posiciones de los polos, que var\u00edan con el tiempo, eran en los a\u00f1os setenta aproximadamente 76, 1\u00ba N, 100\u00ba W (N) y 65, 8\u00ba S, 139\u00ba E (S). El vector intensidad (F) del campo geomagn\u00e9tico se determina por I, D y F, donde F es la intensidad magn\u00e9tica local del campo medida en gauss o teslas (1 gauss = 10<sup>-4<\/sup> teslas). F, I y D, junto con las componentes verticales y horizontales de F y sus componentes norte y este, son llamados los <em>elementos magn\u00e9ticos<\/em>.<\/p>\n<p style=\"text-align: justify;\">Esta explicaci\u00f3n del geomagnetismo podr\u00eda ser m\u00e1s larga y completa, con muchos m\u00e1s datos t\u00e9cnicos y matem\u00e1ticos, sin embargo, \u00bfa qui\u00e9n le gustar\u00eda? A eso me refer\u00eda antes cuando dec\u00eda \u201c<em>\u2026mi primera preocupaci\u00f3n es la de buscar la sencillez en lo que explico. No siempre lo consigo.<\/em>\u201c<\/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<img decoding=\"async\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcRtxneVpf_uU8xlBLP1Sz3JxmYkylFobK8eqzEXRZGj2-9XpNO0\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Si el tema no interesa\u2026 cada cual ir\u00e1 a lo suyo sin prestar atenci\u00f3n al orador<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si a continuaci\u00f3n pongo un ejemplo pr\u00e1ctico y explico el magnetismo de manera muy t\u00e9cnica y completa, que seguramente no sea del inter\u00e9s del lector de ciencia no iniciado. \u00c9ste no quiere estas complejidades que, por muy perfectas que puedan resultar t\u00e9cnicamente hablando, siempre les resultar\u00e1n aburridas, tediosas, y lo que es peor, incomprensibles.<\/p>\n<p style=\"text-align: justify;\">Los buenos escritores-divulgadores de la ciencia deben contar los fen\u00f3menos naturales revisti\u00e9ndolos de un atractivo y misterioso toque m\u00e1gico que se se muestre ante los ojos de la mente del lector y,\u00a0 produci\u00e9ndoles asombro y sorpresa por tales maravillas queden embebidos en el relato y en las cosas maravillosas que all\u00ed se est\u00e1n tratando. Y, en F\u00edsica, amigos m\u00edos, casi todo lo que te encuentras son maravillas de la Naturaleza que, cuando comienzas a comprender\u2026 \u00a1Es imposible dejar de mirar!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/1111\/s106_canarias_900.jpg\" alt=\"\" width=\"514\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si contamos la historia de una estrella, desde que nace a partir del gas y del polvo c\u00f3smico hasta que muere en una explosi\u00f3n de supernova para convertirse en otro objeto estelar diferente, al oyente le resultar\u00e1 atractivo o pesado, interesante o incomprensible, seg\u00fan qui\u00e9n y c\u00f3mo lo cuente.<\/p>\n<p style=\"text-align: justify;\">Me preocupa cuando escribo que lo que estoy contando pueda aburrir al posible lector. Siempre procuro ce\u00f1irme a la verdad cient\u00edfica y exponer los hechos con la veracidad requerida y, sin embargo, eso es totalmente posible aunque le podamos dar un peque\u00f1o toque de fantas\u00eda que lo har\u00e1 m\u00e1s atractivo. Claro que, por mucho que quer\u00e1mos fantasear sabemos que en el mundo y en todo el Universo, las leyes que rigen son iguales para todo y para todos y lo que pasa aqu\u00ed tambi\u00e9n pasar\u00e1 all\u00ed, aunque ese all\u00ed est\u00e9 a miles de millones de a\u00f1os-luz de nosotros.<\/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=\"Qu\u00e9 son los patrones en la naturaleza? - Tendenzias.com\" \/><img decoding=\"async\" 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\" alt=\"57 ideas de Sacred Things | geometr\u00eda sagrada, flor de la vida, geometr\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0\u00a0 \u00a0 Aqu\u00ed tenemos un ejemplo de lo que digo, la Naturaleza se repite<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En los extra\u00f1os mares de otros planetas, sin tener en cuenta la composici\u00f3n qu\u00edmica, es dif\u00edcil imaginar que la evoluci\u00f3n de lugar a una forma m\u00e1s sencilla de locomoci\u00f3n que la que se produce ondulando colas y aletas. Que la propia evoluci\u00f3n encontrar\u00eda este tipo de propulsi\u00f3n viene avalado por el hecho de que, incluso en la Tierra, esta evoluci\u00f3n se ha produci\u00f3n de manera totalmente espont\u00e1nea e independiente. Los peces desarrollaron la propulsi\u00f3n cola-aleta; despu\u00e9s, ellos mismos evolucionaron hasta convertirse en tipos anfibios que se arrastraban por tierra firme hasta llegar a ser reptiles. Lo cierto es que hemos llegado a saber que, de una u otra manera, \u00a1la vida se abre camino!<\/p>\n<p style=\"text-align: justify;\">Por ejemplo, en nuestro planeta el ornitorrinco representa la primera rama de mam\u00edferos a partir de un ancestro con caracter\u00edsticas de ambos mam\u00edferos y reptiles de hace 166 millones a\u00f1os. De alguna manera se mantiene una superposici\u00f3n de funciones, mientras que los mam\u00edferos posteriores perdieron sus rasgos de reptil. Comparando el genoma del ornitorrinco con el ADN de otros mam\u00edferos, incluidos los seres humanos que llegaron a lo largo del transcurso del tiempo, y los genomas de los p\u00e1jaros, que bifurcan hace unos 315 millones a\u00f1os, ayuda a definir la evoluci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcRAHCQDDl31FfjlquIWtri9dPhiREuCpxNqSI8NEsKyhI-ZLoz1\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcRa82euj2hgvGYugKSgzcTerLsoNaDqoAKup_e08eiLgv1i7Sp9\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Algunos\u00a0 reptiles fueron evolucionando y dieron lugar a a los mam\u00edferos. Pero cuando algunos de estos \u00faltimos regresaron al mar (los que luego han sido ballenas y focas, por ejemplo), sus piernas volvieron a evolucionar hacia las formas de las aletas destinadas a la propulsi\u00f3n por el medio acu\u00e1tico y a la navegaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">Aunque la vida tard\u00f3 m\u00e1s de diez mil millones de a\u00f1os en hacer acto de presencia -al menos en la Tierra y, seguramente en otros planetas tambi\u00e9n- en sus formas m\u00e1s primitivas, supo adaptarse y evolucionar hasta llegar al momento presente en el que, s\u00f3lo el uno por ciento de las especies que han existido en el planeta est\u00e1n vivas, el resto no pudo soportar los cambios y al no adaptarse, se extinguieron. As\u00ed seguir\u00e1 siendo siempre: Adaptarse o morir.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/ayrim.files.wordpress.com\/2011\/10\/nuestro-hogar-el-planeta-tierra.jpg\" alt=\"\" width=\"524\" height=\"393\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/cienciaes.com\/images\/730.jpg\" alt=\"\" width=\"300\" height=\"297\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">S\u00ed, es posible que hoy seamos nosotros la especie predominante en el planeta Tierra pero, no debemos olvidar que no siempre ha sido as\u00ed. Antes ni est\u00e1bamos aqu\u00ed y, durante ciento cincuenta millones de a\u00f1os reinaron en nuestro mundo aquellos terribles lagartos, los Dinosaurios que desaparecieron hace ahora sesenta y cinco millones de a\u00f1os para que nosotros, pudi\u00e9ramos aparecer y evolucionar hasta conseguir hablar de mec\u00e1nica cu\u00e1ntica y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/vida\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general pero\u2026 \u00bfY ma\u00f1ana? \u00bfSeguiremos siendo la especie dominante?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcQb4S-Jis0Q6jrXyH9HLgueIuaQRoy5AzZDHwMi1U-KM36B_lmghw\" alt=\"\" width=\"360\" height=\"350\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0Yo no estar\u00eda tan seguro de eso. El ma\u00f1ana es incierto<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La Tierra con sus especies de vida seguir\u00e1 su camino adelante, siempre hacia el futuro incierto y desconocido que depender\u00e1 de \u00a1tantas cosas! Y, mientras tanto, como hemos mantenido siempre, en otros mundos distintos al nuestro y repartidos por los confines de nuestra propia Galaxia y de muchas otras que albergan mundos ignotos, otras criaturas estar\u00e1n elucubrando sobre las mismas cuestiones que nosotros lo hacemos para poder discernir sobre el saber del mundo, de la Naturaleza, del Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcRcuIiNb5lnOIOdIQEfDqcjJeR3xRb36z6BsIcltAXdlkMUhVp8Mg\" alt=\"\" width=\"524\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 puede haber en Gliese 581 g? Hemos llegado a descubrir m\u00e1s de mil mundos extraterrestres que es como un grano de arena en la inmensa playa del Universo, y, cientos de miles de millones de mundos est\u00e1n esparcidos por las galaxias que pueblan el Cosmos y, en muchos de ellos, extra\u00f1as y enigm\u00e1ticas criaturas habr\u00e1n podido desvelar secretos de la materia y de la luz, del \u00e1tomo y de las estrellas y, tambi\u00e9n como nosotros estar\u00e1n pensando en c\u00f3mo poder llegar hacia esos otros mundos que albergan vida e inteligencia.<\/p>\n<p style=\"text-align: justify;\">Nosotros seguiremos avanzando aqu\u00ed y \u201cellos\u201d tambi\u00e9n lo har\u00e1n \u201call\u00ed\u201d donde quiera que ese \u201call\u00ed\u201d pueda encontrarse que, ser\u00e1 lejos, muy lejos. Tan lejos estamos de esos otros seres inteligentes que el hecho cierto de que no lo hayamos podido ver a\u00fan, nos habla de que, como nosotros, necesitan evolucionar mucho m\u00e1s para que, ese contacto se pueda producir.<\/p>\n<p style=\"text-align: justify;\">Tampoco ser\u00eda descabellado pensar que, la Naturaleza, tan sabia ella, tenga dispuesto que las especies est\u00e9n cada una en su lugar, sin molestarse ni interferirse entre s\u00ed, que evolucionen en su propio entorno sin injerencias que siempre vendr\u00e1n a distorsionar lo que ya existe para cambiarlo en el mejor de los casos, o, aniquilarlo en el peor.<\/p>\n<p style=\"text-align: justify;\">\u00bfQui\u00e9n sabe?<\/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%2F2022%2F03%2F05%2F%25c2%25bfasombrarnos-%25c2%25a1tenemos-tantos-motivos-3%2F&amp;title=%C2%BFAsombrarnos%3F+%C2%A1Tenemos+tantos+motivos%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; 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Se ocupa no de los cambios qu\u00edmicos que [&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":[49],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11596"}],"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=11596"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/11596\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=11596"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=11596"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=11596"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}