{"id":3227,"date":"2021-03-21T07:50:26","date_gmt":"2021-03-21T06:50:26","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3227"},"modified":"2021-03-21T07:55:27","modified_gmt":"2021-03-21T06:55:27","slug":"revelando-secretos-del-universo","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/03\/21\/revelando-secretos-del-universo\/","title":{"rendered":"Revelando secretos del Universo"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Pauli Exclusion Principle\" \/><img decoding=\"async\" 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VfZCXiZxEUv0cVIN5MS6VYIYBo7KuzErbINAoSoK0UCuY7xVblpZM6hYqiUy7v5akRFV2aCthOZlULUgbF69gbJTaoAfVYSkANb4kn9fiA6gGU7WerMIuId1x6qs0QdXAqLqYpD3lqQRUaEe0PFBEMR9D2aAJRCgAd2gZriCKCpA0xWWiC3kwyAWg3ksRSGdU+iTB9ckEVF0IiU+juez7aLdDMFD1mraMAhW9qCT6U3kUTGaYtnwIXugBgs+QII9io\/IsVIcJqP7jST5HxuEvATW\/llpaxmhPwM6TaZ0L+bC7aZUb2rxLLboCKG2bllqE\/zSHtl5qIxNu016pV66+LtZgwDo5os0hWhVQiLbyMG0c0l6NaKHPLhVlh2gqg4IxdYf2pXIFTapNe4Eu6Jk2xIPKs0NL3dDWMTrm0O55pZtWZJJW4sikBlBOpmCWaUG9fm0N7yNaxsLX1mS+5dCmT9qba8l+DeVkS19b06XEkUTFzbwGlXuoSy9XF8JknJTY+CPSdgNoSaqtkFchtKQB5mR9c03n0WV6nd9co4TyMG03UsRaEucpmJN76toaIejP8nqS5JycHF7dwgt6HCr\/sk3rpG09VKSwO2gjQCrmIG0\/JHwGoQZxyBV54OQD3lLVWIkYZO2mrwkyahvomkeljnpXQuFNOujNqOJxNQramiikMf+nD0UJ7BLtlzQst6OBi5uZuzFa+ky5ygCFHIDzhVNQpI7yqtpr2wkTBJ+vOKDpBZuWOeaKGRCg4IN9FuJV5Z3beMcV295uGnDulVOYCO8U9XMokOyH65jxyh6lUUFbOlk\/j8yixSJnp1doMPbg9Mzs+zGDPz0bNWWuP09hYd85cEbT5s5O13dgpJvwd\/onaqW6Z6cHDGYcnNEuVBu626dtP0a78DTmFkbto+t6nGiivb04XRFSy9j+6Rl+AB+m6\/RUHTpr\/nl6QWPM0IP6yunZIryrlsaiZ6crMCaRi9MzeId6tthEiQLj+yeMLzqnVXtsff8CCT+bFklJeAJFaLp34fIs3+f8O8ltWvrvhX+AVv3jKXTNGWkbfQqNfprWwO9z\/b3kl8b3FPLT0jJ3TIaOO5l70AnMrPNjqsuDtMHIXVdGQs\/duzp3KBPF8l5ae7bQuPj4oK\/b72fFxmQmzIvHYwB307pN9Ff9\/R6V3ZGlvxZn2DanHvzhzEXTI9ph1Wgf\/vwN\/vEfjQ1Bp6eOw9Ob2erR7Wm0uq0yPLNttp7FIjcOJmnHvd22\/WLHInlHoDez1eNx\/uN84hbNVn1Hxun1yXsHGygCvhfbFWzpj9MKjQWE7dFASWXhxUYVi+xFfS82rq0W9kYxhBHYONhDI+t7vMuAludRLOri9yAkXVFrAU8EM\/aEvcgtWscTrLIND\/RJaI\/BmoJvNOTit\/2kK1HHbycYAZ4uhRxa5CfS6PYOthexxfyfUcy\/t2DHueILmCFIu7ewUJlFu+4RSn90N889ggSCLssSVhe8fHuoPFU6Eh8SNpvZ8JEEHKuNEC9lfZsuh3bpD1a4XF+dPysJqT\/nSyD\/bK7DCamzCObztnM9ZX75t5QQPo1M0W6EMhng2wwW+Ex2YScGWC34v0zm0OllLiklwfPb8nwqxvKvDsaCWZ4b0kI\/S6dzmycpgf1f1wUK\/XkuJrC9Cux0c6xYaG4+9\/Jsp3Kb1pWSk3HpKAGKa0m+H\/\/QTg6yWnJNCKPuYj1VhIonaJRDLgzLoYlzLNrRk8liT7NXImCGJMSTLU\/NBK2kzJqyVY7XODnZAqYGu78yJ8pCWIZHnp6aK4CqM97TpfZmEmepohVvefBksmz7SUMVAGqyqiwe0cMCY7B9GEx+0HJo1ZIcj6OVzPtryUyAUvi4LuprSeszAXWbuGA1ykCnoDJYv0V7pqj9fluU2yGpJhMUpP1sqX0100GlKOjt9\/sqKDbQctH2up20AF4VQMOhjXQy0EH+QhZ7gikTaFKR1PA+B3Rc1Eg0U1oQiATpShlTOhAMtA\/wIuBcUDl3ZSkTCMhb1OGIeCR4Ufwg9wajAhPJomB6vOzQKjl4O6tQOQvFGc0EkvKgL4Er3dIJNDv6OZ9MELve7m1akc9khABJFjNiKABp4bOBNqgUQlqY4TKZvl5GtGcs0t22Abra14e03ja6vRbX1XZB1OUQTuG9HC+EdJeikSSktVRIG5iiHXlClfkcyBDFLDUAF9BGQIUxcvnB9lPuPbumBW10FR+mrajYcSZgnPOFGgUTVFfEjMu6ajhLxE1eSSbIWbQXLEFQZkBTNUIWcvKH9ppqxQkYewazl9PHCVIYp90AJEFpwjAnRw5rFEG4TLNIEa0cfPZ4Ms\/LlAZ0s6ATVF+kRJ4iqcwRPZW2CeSJ7tLjcjGkF62kCXSC0OyxUuM4AP0M4GO0RgeHVqo5pC2hddt4TVNJQs6whMIn+bxMJK0rrYDH44NQ48qKk0lX6nZO3rGXkKgkkDRNkYi2ousxXjM7ToVxktI1KS+P0dZzbU1XcpTq1FIbXl0TIBsoanihJocEMszC6wAnehL0V5Rx4NJcdsM0sfYcOsrlEpmOrvEFsggampTTdNZr+7mXNTUVmHIHH9Gm+zFT44HeclogA\/pZA64E4DXNw1MKpwmWrmeAQEl5XU9ZjZ0CRPAuzKiT9\/\/siAuwAQh3OpIfC75bWe3+1rk8d7Sx5fPDzm9dLMoi50716F7vXK7XsY2PtolZEDtQH6Z9SsdzQNMHl\/tzv3VSCyvHq3NnHe5gxYDVYEcJbk3RDj1xn3c6vzWxpXa47j+HNk5zU\/WJnT\/3YR8HuqzYVSNmoGCaWGSoo8M4K740tv9bp3PuxzbeHcyfdzznC+8aq+sdz0I7igUhwnNsBi1mdO2uVj0aRWnnRjl4TCdyJhmY6z8jq+pIOXV37a4I03XDBp1Gr1FF65hhv07FoH5G2h11bpzsXQwnL6JdRMi4bZvrvoTjZ3pcI\/R3xyfdod\/oQHdtX9yGE+Woc7QvdYcIv7SCp5BftD9eftE+hfwMtPx55XikzEY+1s9ur3n9XjI+D\/Q3\/bGL\/e1Um1xz48X9d36LTNK2T4KhEe1uftfz45b2TPSlGG9Zd15VXo3VVOmHBTpFu8KXL9HQjC+YxnaV+unTpG1HFht6oRn01bFVEVdf\/rBAp3Py58Y7LNIOFUIXq1qKeSraeKqhAaUAxGbcMwg8WU7G6swOtngoJxtgd7WO7dx76zfJeC01j1VXdZAh4ywn72DMY8bWvlJm1MmMqZevwO6dt3wXma6Td0CDIEwwa1ztO8oM2ki7l+eenBap3vo\/QNtmdaplPXnalmHaen9w8ztj1utYkGVhtDB+\/57lX98it2kzsswOtzLoPjxe\/3UyI22DnVRKCh\/b5\/XSmx8T7jQtky2FPcrQ5PvrwYmCr5NZPcelxUUm4pSgtP8HhXur57jELC6OwqJ\/UIb6P91Pfjr5Rfvj5RftU8g\/Trvj\/2oZjQcaj75jYUi7N2V\/HbGvj8w9MjfaF+41ED1fK+HmEDcYfuwt1nAXvNiEbepyNNfsS311bO4RcbTn31zg66XkHeotPvDoe56hB8RM2tV4wDgebQD2G+Jzj5jfXhwYDji4PnuXxq8XfOQP+CGbe3wn8SuK3cN16p6vlq2As257+6eGRW802x36b6RN91OI9udOWSSLIIN9M61xxNKozP7ssFgaBy\/T30xb4rfSP3\/KYmgjK+Da+kbaSMoVD4T+BbAQVwDlmvVttF6z9m9IWVuknvSNtKF29t8Ci9EX4NtychT8a1IWinEG7qRl6lMW7tvLr5\/dAWs4O8fUo6NFeU\/1TvT9Yoh3DbgvssyUzduDW8Pk\/TtgJXv1z8tSarSxgrBQnenyieVOWM+tkWJGYKdxZ9+9k3cWVdICeDOyk45+CtzZsuidMSxelY4e8y6B8b\/RCtIjcD3nSJ+9eKp33r9YmNjCLOuI5ZtlPSnGeml4Rne8NwOg0U8bs91\/pdAL53Zk6KadwebOz++b8aNd5wtoGRHt7Pc0t3B+M\/db5a3ZCZER\/ej95HMfypaME07z\/GR8\/TTstIw0\/DnAjq0bOu9811dqaL4A0GqsJfAWQz1168K8z7WaB2gn4SVwBE37IPTh5iWQivdi3KW7jtFOtHeAkEYbUwG0dmsPBDC0A23hYnz1eMQTHpVuAahbtGEMjUFw707jXy6vQQw+5rdggNavju0AzozL9eP2AfReZRc8g386QB1LzQVQuz43+iXhKJB67yRYx16Ofg5SUaj\/AN32ZPId+WegP\/JJtBp6CYDhen2mF55u075J0gc2LdvTq\/MSyF9XgkyGHZProrcAvBsoAXYx+gB0xnJjpHSzt5T7jG0RZA6wjG1k7Q1nT4AnihlsQa4ur4PSJAN7\/ZQZwNXYGs6BD05MTr23NgT4FmEk4IGRzrIyqVvg7Np+\/k34Ro6vaZ+DDqQtia3VnRQ4HfMn4gWjzEj\/rshkgmqPXv\/lQR8Waw6lrRFjCbLsFJ4xeXW9t90+UKQWQZULwyd5Br7rdp7+Eki5MQ0IJNEHYHo7gGlhWJQT0kAiiRqYKFNLYDRshaVCJpFIkIp3mGB9wNrb6MME9QOVJAUApha2gOu26xzkdSJB6Pkh7QXgv2ebG\/UARaNqwEUQIgAPFRIGPpu5rV0YZ0ICYLxr172mdYEMehda79nbNGNo4\/EwvB4DbY0KAJyUFVBgJnzVrmnrYSDAJ0WUC8Odg1bA0aTbb5PFGODIOF9oUDoAH8evrC7fyMjOH4bPJh4ANUILgcNx19e0zGkIRxFWr7OrTRvsgEwi2e6hXbBAezIOW9e0lU5BJ+2bz9I\/hLYDJILIKVpSBeN7TdfPUmPyemgbTQEuEZd6jTgO7DbrWpbAsNxuAFFDb37nwKiwqygnQ1qBjFucFocZ2ZyKBBgtTtgAbQoWApkb5fWV75uTIa2Q1AptlJE\/jLXr9ZX1MRl1aaJh+GzIPKclP4CU00gYznaWkRhw7l6wI0xAplGHWEC1FKRVKQ3wJGEhePtO14um84RGO4LBKhMVeSIARm33h+9eS31O4qHPycFEg3KHGCdAiusW+nmdLVvqArB3JTUkJ8VgiybFExSes3rxOYffboFgLaUmceCCP89w4803LAcWbNwXwHnZP+IBCVTkrWtV4tQ7e\/\/rr5S0D3BUEZgtBdzecea2BIEil0NF+QMY7n6yXC44e7D6gPNi+DYs2URNcoF2Y7gXbef3CBpXhU\/hc0GHte2wb+oqVpmXwM4gUeBs07IPRIqM6yI7UqC\/d+8CdeO4HGgXUnd8tWNKXCCXA1w+b44sosMdZ92p3PAIYikONVDS8OX7YWaUwAfRYgvhYQan0bRSxaE1WOc7KYteYOqq56ZlC4KZmsa3iC6FrPPmY3WrHdizPh\/LBiNamLhODq2fo8uR81ElJY12ZzXbID+ldOy9dwr\/olMcMMZ3fu4bU4BPfsCL9nOxL1lROh9Wxo3XtFX2ZNYT89\/0vZu3Pr7ycvhI0geeWVVv5dPDVckXS8VWTB7t2psZN17TYszvtRk7ayk3qsP2dB9q\/\/y6t8nOUHZo5QfsAg8rkMeVWUc2wMS7\/je0sO9Rm3YcKQVunsDzqeG75tFYPuXU6dSdT31fXd6RUR3xSNcvwYRr99i+2P7M9GhkP3gDC7udE9fmBHJ163qenj4wp+49+AHZGD7\/92\/s+D9utZbx8fdx2nQjNFYMbhW+cYvouzfjl7o5SRAyN+uU09PF4AcNwS05FaPEPMp1ZGLhHP2WffmY3QOQ08ktHd8ixfnjgy\/O\/yChv28n7ScXE5SYfzoOTycuAH7UGtqfUC4U6fBhV\/8VOc3o1kMjNf8Z2eqp8aP8l3Qz\/s0y593fYsAjZjH+ExL0wmaT5Zh\/Oh5PIwte1Gn9v9Lmnuftv8f\/J0putW3PEyxNK2X\/TamHnT2Jn2f\/4Yg8iUS9zhhKtPB\/oc2tjLTWlT9+4sUOXyr0vm+mnIxoDXDkmu3kXyL7zA1t5HD2t+5D1wPWF+B7fun+ySWUGlOZI97a\/Ey5GTmYff3fIrXYBO2P+GDmTyT4FO1Puwbpu8gv2v+u\/KL978odtMZd2g68YNyePBizoo27rsyWKfeYcW3t\/J\/ly93BPSCzad3H4mxf6Jcvq0crGFOZDP73m5lU9Ww8e8y9f2j0vPuKGTdG\/3LWy2z\/Pyx4TAf+di7+NalZ\/\/36+jRw\/CUz1rNpN0J3DMvQRxJlmpuDy8mp087z61N1YsK8631o65cKmFiTHO2YTlQq6UDK8A+fanaS9vDmo63qF83Pz6Q1Mm0OfQ8kYjbXDwz0w4zmzsqJH9JmiF1T4wsuo4nmnXAGBriykxrS4iv7dvDq+sEY7f76ijlk2dlfV9MYsz+\/UsGgh1ClqoR2D07sr6iurKtoVtA8WK\/B3NXEIC3dRatFV3ZikBY\/ObHVa9fKjiJUR8EFJoL7KtolYA68USz9FnhO\/sjGTv44xhaB1f4AalQmk2QzAwXk5NgJhg1COtkRPxSAk7Uy4INicVq1p1wor+YcWpNgQxcfnElg5iMIX+T\/gukZypVN8OGiwKKVYSB\/dT8AAA5lSURBVB\/aQMWagLsQvYQuAq4NeGwbEC6F6qdkEogfLLCNCaAtgfN0+lP+Qw84tDwMDnAaealc5LKPmm+aSbsRkwnLh6VVMIftgS7S+JZAIEnwBUQrSRQuavHUOYaZvZaal5OmQ9sNDeKkkiM\/56i1uPh8SCtL5ibV\/mDTsgUiqYcGLUuIJzgpGdctvFEQ4km1p9XaybUy0FuiFE8GrKovRLmUuEuReUVLDiCt5Epu8jlSzWtJ3aGd8+J2cKpCrSVTz2+hPZa2pBSLIru6qpZobC8Lf4BeBDpJ4CDBO7T5IW1eb2fiibjXDmsBfS5EyGlt5Uq4yrerDi2l4Srfazu00DGpfG4BnWoUTCJBiZ9bIZ0g9JBJmEXhA6TtDQhSs\/CiTRvIacrneIKAtAyuCiKb+CDFE0nLpvV5STLeHwYntpmvpKWBBQXohFoysL1Xhk2bbZFEeZxWtGl3OZhM8ZhN+7wQT1Aqp3F5LpdzFvKitG2HFF4Z0qIddnM8pCXQjrCJuPjZ2Rk2ZOK9XjsTgrTmOC2niS4qQb3axk4s8aIN\/eapRDJv0y4U4ONy5caD+xraDFpyGfH0kzZt1kA5eRE00FdtiZucjGhdeV3i4gTp5GQfSBDxNpdoZzaTa2bXod3FgbwWbw9p2Tih5YstsLuqx3B4bhVbFh6P4\/Cp8ZtrDUtr5dU4ZVo7Di1kyV2gz+Fuz4XMtU2BI9scRRBOTvaFNCopwbS9uA7uK2irBfRSTnolRKhhlK522i6BdgMX+XhGSrYlYhCqEexppZLPtwag1uDthfIYk880aiBH4tCqBkZpW86WG58te+SdkZDjUKIB3ND\/fLnBx8hGQWk0FL66zrZwDpi6WCg3uDaqpQIi+v5tLVRrZICvbqmNWkjRB8DVEIDdAjHiBQpOLt8E9xW0c8d2Gxl8vxV8CdP1I411\/6YXvVIn+7Je7b\/YerGwxbw\/dEd+B4f9j+4tFWRfvhl+I\/x9tiSsbG0FXr3yuuwaYO5YTx+ADt+3B2cZtp3Kvqtsdf827OWA3t8Xt7olwQs+Glj3MJsKHK\/X2X4nVIpgGx+3gm+qz97Ut14AL89uYCp4VXoGfFtq1nv0ZnsUXLj\/Zn6r8upV1vWo1SEzy61jop0z57eYXaLHPETnNPxDD8+vremJI3btwDYzbN9xPe6KHnpge0fbRvo69DH\/7wiOngjuK2hnyXfZhYMp\/cD97R4jj6X1H3yHWRHa9Q9P8D+W9tYSnq+Sf1qf\/KXfPixVZsLIzHQ0vPaFJcB4xDq0+8IbCT1rVuPraF0TOof\/6FZQ1\/FxH98uqhuzdzG0Nx03Dm55dksqszQewz1ZL8\/cuvbraE9y408ueOt96v71y2gnt98oXr5j1vtvZF05fngbugNxRrot\/j2RidIHs9YAzaSlu37aoO0BETQSQrufXX\/b22j64elKyQmPjnaNNPowJLzwzN6g3Yg0oTIsSX54t4E+V95EkTDoSHMYGX8J3NAauD3oAg\/QafY5PI+OBdX1Q89hRJrPxqzg6UHKGUug\/Sh0jI48cyPNZRHGOLJvB2OYWt+DIo9PlqNZtMxxLBU+DG6hBWFvS8vVlx0uu+Lctvcq7FH8WxcObSTsCYPaVhNoW75XXKzkhhnXo7zvqgCUmGypozLrntyn19X6u9JxGDhLbCM+14iWXnif+3ROY9vvc5dh9wUAL6rbndzhuhNU5V0qddjcqmXZ8OXp0OqTHfqQNsLFwlAxNi4uc9bL+iEIme7jWC67AHvQWUVRUlvMyafcp4nV+LNoJU6XeVAmUfz6nFwUdbnlfMmv3qnJMitRGZu2epGR5ZqlQzWmkS\/LLU7aPGm35IxHbku6BthunQ+35CJUg3pslDl\/Nwxlc0S7n4I3hX3LoEi1lICczchmB9nYveCq50qWBdhPBguM37mjHivKssQSn23a9EpblnHLvQ\/gIaQXAQ6VXxgcWJ7rqHI5r8T7qYZc7ozXG7No\/1dEakeZsGlZMneh6zqXQY93wQNPAz2Zt2mjHRwaQ0VIq3LwjAdQc4P6Wo3K8NCDDczw1giSbGdkC300YzSxvzqiZSV4E3w2IQ4nKTJpqUkJeSOEUdFtFkxdx0Gr5qlj2GXf\/p5DD16tWS2HNuoJQKN1VQafdVImG1AB1zTNhJGoKTJB8mK8F4ChS+z9tDteqGff0GpKId\/rpQREew7y+Z7Iyk7aVjrQlFdqkDaDLijcbkhH30mlMhlSAxUsAkxolD7I1mAWbcrK5\/MKS+ntPFDMuKXGOdv\/C\/vzQeg0n3NoPTatEzo3pK3Eeih0F1VTLCAhWsLMh0QFkLwEQ+2LMsyeCZJP3U9btWo3aXvEkgpMKHlgOzsQNU3WccKhRaq6ptU0SCuw8MzEdQDTVg84aVvBDIATpMwJd9CWeJQYA61BaGWOhbTJNpvQ5F1bBdsv6PAqLtfQmyEO7ULMCX2Ytpc4DBPmrhahF0OuFtBkJaOjEQc1J5Mkr8QtO2eNt2izcrLSJokMwClwsOkOsYQg6nH90o5hBNoS7TYst\/Yb8r8dEUSth8rtwNuIa22pWoKJKqWgFqwhWvoNpxE1oN9BuxHTKT2nog8lERk2nuUJ3DIpOWx\/6dEAKkEIOYf2sl+1rWAyXJdbep0lCLy3WyzISb0XaAFTLgTisgQ0HbprwHJ7pGhEOTS+pHsWrdHJiz3vHsaDVExhGaxUEL3DdypVIOZjXeziT9s0Bx3CWjEI0thrr1hIRbBuLJ\/vLKYDUMlGr99FUz0x1E\/7s5WbL3\/drDIzjgopq8SkXyBPKxgLBCoTShXCzvg5HhLz3iDmuoQ5+b0zpumCDjtd7MB5k3kuBkMXsHq4kCocoxerBgF4C9djKcErivkU5odXrBfj7f3s9nZ\/fz60h740uoPBsNJN3\/UYuOGyB3VH3Yl9W4tGpjmf\/Y7U8j5a2pBuzmF2K1Hd9zHoAAv98nXH5aYv4vbZAyx+3z4aA0dNMjMelGvkOl2\/J3Rs3w66Di9FXW6sC49dX72Kguu6Jnd4uasvRYPv+k76TyJ30Rp\/fdf3H38SubOf\/AP3lf\/n5Jd++9+VWbQL0cr1YtVmxX3dr444Y1NzC9NK2caEDuu\/57XY5ZNb1YG7+fCLpQePeA+qvjAxtxk1sIrfUYQZ35zPCXYG7ao3oF53Ll9m8Ou9zyLhMDpkWWYqoN\/Oxk0bYLrMH12\/YXjCTqH5uULs4S1JwKxXFBeECaN7Yqo4wsrtRtlRvP2pftjZjWpW2v6Bq0dIe1yCSdnnzd719S7abka1xoYemCU0sLK+7piqtmkDdSOMRXuTYdrvh+quh1\/GmKqfwZb7OqJlqsziUPF8o+ia6rxEjaUZe5d3dJUZffTUv8iM0TrBOYcqy0FHzKJts+Vn5tBb6EMHULkP63lIm\/CjN+ZeBwbO\/PYs2vwzNVN1r1x21rubb8\/nOtfX0yv5ev1\/6s0N3VLncrs6omX4y8NzN9SrMWzprJNagNr1weXhSV0N9fp1SYjVqgdKb72LGW\/6pc6JTUgDF0XIMack7Ic7Z0EaeyOwndEOxb7jzlk3PaINOsFFS53D58s+q3BQrXCdy+d1jFE9Yd4yN6NSZ\/hBe\/9fXY9aDgmezhFjCO63zjTRLFqcntsl+F5Dl8KMv4uNvTdLA4EHNxVZ3SPoJlgY0lZ5UdfZ1OY+WN35o6\/jMRd2kDIbitTIt3UdKDVNzZf1TGx+B3jMRsopU1EtQenAjkOz49JdoLlpeZ+12iU77fdjuK5m9VWH1h3ro3mg1Rwvm0DQc4queyTZ7KmbLjAwc7CjXGJ1M+V0ciNYxAhaMEaFzLKBDQdE7qyT8V1KDnSmBwxxAMaqqHMxLsfV8LJDW8nqsqyjL5JSfUmWqc+WDAYEYWbiSh8SleMa0ilkMYC60On+cNeoKoGH2nYw7z5TspyR4miRxcDZJCx7Ba24PunQniswOIHVRV6jdJ2Q2kktQFJaLiMrgThVBiYOZDKOZ68XcgTRt1FrsZve4520bkHs9TzTtHRKGt+9KwQ13x6nOZ9LrQBoyhdwSCtZUPUs5HULqrtEnFIEAj4FYjfUIBNaW5ignZOsBcdLgPTowpC2Y9MC6H3eEoa0Jyi4AivjIlBUGerNcdJkoWbAtyyTJPWCGcihTXsK17VVECSgvfdmsvPOfvIxW2u4Dm\/Rlo7GKtzzVAMvDwaJEW15UDZrGqJtw1N84OCZDm13qw4aJFR31XHaZqytD30DmUa5jJsUon02pP0MA8B3Ew7tumIHpyV0XO1JkDaJh9SyzvEypCUQrQJpG97rJRhBoJGE2XmY1gDltaTgmW5LJmkXOsTaGn8+LLfRT4PNtYYCaYmAKK\/F+6wMasl4X4mL\/ST6HiuskuJJHexqY7THQnxt6NtHKb5GSYF46Ib2PZ9cIzh8SHsQo9bWMsKuoq9tqmJCam\/2C2trsvg5nsusJYvALAMtmRSs6\/gFgQvGz9FOsZ36PWl7FsukPKGJzXVs2pfjyb3eyaTgo1u315DApkdiwcraPsCMNrz7fwZWQzb4pgT6O9kuKvWslD3AIohWtT8NR4OYJ3b4yo4D\/UeK75zu2Mr+YtapsrO5DGjPD2sp7LdOxgO16xUgtYFvkwdCs1eSUjGP1gyx7TwwV3lwxIVumt2gN8ZyoWHSom2P7iy3xuvnG+7tW616sDvRt1x4\/hx6Vhl2kPaeP99A2ipsjLafv0ZbsgSfPw+msbnXGxjSc5Fxw8BoH7y05LQ6C9uvoTh5L\/L6Oeqm+Zbg6Yb9UNPd18+34Y2+YSv62g5u+fX5OQrn9R5WgRbd11F4fN3drqNgn4\/16\/zb3RvzRuXf2k\/+2hnHfyft18ov2v+u\/KL978o07T8Xk6eQSdpOwP2fFtdk2hZ+xFdqfhpJFcZpDdz1Hxe0Vv6X\/JJf8kt+yS\/5x+T\/A5xvbTI3NG32AAAAAElFTkSuQmCC\" alt=\"Pauli Exclusion Principle\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli estipula que dos\u00a0<a title=\"Fermi\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fermi%C3%B3n\">Fermiones<\/a>\u00a0no pueden ocupar el mismo\u00a0<a title=\"Estado cu\u00e1ntico\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estado_cu%C3%A1ntico\">estado cu\u00e1ntico<\/a>\u00a0dentro del mismo sistema al mismo tiempo, mientras que para el caso de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> estipula que es imposible para 2 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en un mismo \u00e1tomo tener los mismos 4 valores para los\u00a0<a title=\"N\u00fameros cu\u00e1nticos\" href=\"https:\/\/es.wikipedia.org\/wiki\/N%C3%BAmeros_cu%C3%A1nticos\">n\u00fameros cu\u00e1nticos<\/a>, donde esos 4 n\u00fameros incluyen el n\u00famero cu\u00e1ntico principal, el n\u00famero cu\u00e1ntico de momento angular, el n\u00famero cu\u00e1ntico magn\u00e9tico y por \u00faltimo, el n\u00famero cu\u00e1ntico de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>. Como se ha dicho, el <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli solo es aplicable a Fermiones , esto es, part\u00edculas que forman estados cu\u00e1nticos antisim\u00e9tricos y que tienen\u00a0<a title=\"Esp\u00edn\" href=\"https:\/\/es.wikipedia.org\/wiki\/Esp%C3%ADn\"><a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a><\/a>\u00a0semientero.<\/p>\n<p style=\"text-align: justify;\">Son Fermiones, por ejemplo, los\u00a0<a title=\"Electr\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electr%C3%B3n\">electrones<\/a>\u00a0y los\u00a0<a title=\"Quark\" href=\"https:\/\/es.wikipedia.org\/wiki\/Quark\">quarks<\/a>\u00a0(estos \u00faltimos son los que forman los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>). En cambio, part\u00edculas como el\u00a0<a title=\"Fot\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fot%C3%B3n\">fot\u00f3n<\/a>, y el (hipot\u00e9tico)\u00a0<a title=\"Gravit\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Gravit%C3%B3n\"><a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a><\/a>, no obedecen a este principio, ya que son\u00a0<a title=\"Bos\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Bos%C3%B3n\"><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/a>, esto es, forman estados cu\u00e1nticos sim\u00e9tricos y tienen <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> entero. Como consecuencia, una multitud de <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> puede estar en un mismo estado cu\u00e1ntico de part\u00edcula, como en los\u00a0<a title=\"L\u00e1ser\" href=\"https:\/\/es.wikipedia.org\/wiki\/L%C3%A1ser\"><a href=\"#\" onclick=\"referencia('laser',event); return false;\">l\u00e1seres<\/a><\/a>.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/losneutrinos-121117160205-phpapp02\/95\/los-neutrinos-2-638.jpg?cb=1353168159\" alt=\"Los neutrinos\" \/><\/p>\n<p style=\"text-align: justify;\">En 1930, el f\u00edsico Wolfgang Pauli propuso la hip\u00f3tesis de una nueva e invisible part\u00edcula denominada <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> para dar cuenta de la energ\u00eda p\u00e9rdida en ciertos experimentos sobre <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a> que parec\u00edan violar la conservaci\u00f3n de la materia y la energ\u00eda. Pauli comprendi\u00f3, no obstante, que los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> ser\u00edan casi imposibles de observar experimentalmente, porque interaccionar\u00edan muy d\u00e9bilmente y, por consiguiente, muy raramente con la materia.<\/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:ANd9GcThsUN7hRU5FZN1gapAqPxae89KWPw76HwkjfkW6NCq6dwGEzEXYz9moaIT2FBJTYLyVGE&amp;usqp=CAU\" alt=\"LA SAGA DES NEUTRINOS\" \/><img decoding=\"async\" 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\" alt=\"Neutrinos\" \/><img decoding=\"async\" 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\" alt=\"Los neutrinos - AstroAficion\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por ejemplo, si pudi\u00e9ramos construir un bloque s\u00f3lido de plomo de varios a\u00f1os-luz de extensi\u00f3n desde nuestro Sistema Solar hasta Alpha Centaury y lo pusi\u00e9ramos en el camino de un haz de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, aun saldr\u00edan algunos por el extremo opuesto.\u00a0 Pueden atravesar la Tierra como si ni siquiera existiese y, de hecho, billones de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> emitidos por el Sol est\u00e1n atravesando continuamente nuestros cuerpos, tanto de d\u00eda como de noche.\u00a0 Pauli admiti\u00f3: \u201cHe cometido el pecado m\u00e1s grave, he predicho la existencia de una part\u00edcula que nunca puede ser observada.\u201d<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"NEUTRINO: LA PART\u00cdCULA FANTASMA QUE EST\u00c1 DE MODA\" \/><img decoding=\"async\" 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\" alt=\"El haz de neutrinos m\u00e1s potente atravesar\u00e1 1.300 kil\u00f3metros de la Tierra |  Ciencia | EL PA\u00cdS\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Plomo espa\u00f1ol de hace 2.000 a\u00f1os para descubrir los secretos del Universo\" \/><img decoding=\"async\" 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\" alt=\"Agua para detectar neutrinos, el Premio Nobel de F\u00edsica 2015 \u2013 Hidrolog\u00eda  Sostenible\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0A la caza del <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> en diferentes proyectos para saber de sus propiedades y su masa<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> han sido objeto de grandes proyectos para su localizaci\u00f3n, y, escondidos en las profundidades de la Tierra, en minas abandonadas, han sido instalados grandes dep\u00f3sitos de agua pesada que, detectaban a los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> que all\u00ed interaccionaban y que eran detectados por ordenador. Hay empresas que parecen descabelladas y, sin embargo, son las que nos traen los mayores \u00e9xitos.<\/p>\n<p style=\"text-align: justify;\">Si repasamos la historia de la Ciencia, seguramente encontraremos muchos motivos para el optimismo.\u00a0 Witten con su Teor\u00eda M, \u00a0est\u00e1 convencido de que la ciencia ser\u00e1 alg\u00fan d\u00eda capaz de sondear hasta las energ\u00edas de Planck.<\/p>\n<p style=\"text-align: justify;\">Como ya he contado en otras ocasiones, \u00e9l dijo:<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Edward Witten is an American theoretical physicist with a focus on  mathematical physics who is a professor of mathematical physi\u2026 |  Physicists, Science guy, Physics\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Edward Witten autor de la Teor\u00eda M dijo:<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">\u201cNo siempre es tan f\u00e1cil decir cu\u00e1les son las preguntas f\u00e1ciles y cu\u00e1les las dif\u00edciles.\u00a0 En el siglo XIX, la pregunta de por qu\u00e9 el agua hierve a 100 grados era desesperadamente inaccesible.\u00a0 Si usted hubiera dicho a un f\u00edsico del siglo XIX que hacia el siglo XX ser\u00eda capaz de calcularlo, le habr\u00eda parecido un cuento de hadas\u2026\u00a0 La teor\u00eda cu\u00e1ntica de campos es tan dif\u00edcil que nadie la crey\u00f3 completamente durante veinticinco a\u00f1os.\u201d<\/p>\n<\/blockquote>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">En su opini\u00f3n Las buenas ideas siempre se verifican.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Diagrama De La Infograf\u00eda De La Ley Universal De La Gravedad De Newton Con  F\u00f3rmula Y Ejemplo De La Atracci\u00f3n De La Tierra Y La Luna Entre S\u00ed Seg\u00fan Sus  Masas Para\" \/><img decoding=\"async\" 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alt=\"PPT - 1.Ley de Faraday PowerPoint Presentation, free download - ID:6477219\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Por qu\u00e9 las leyes de Maxwell no se pueden aplicar en la empresa? -  elEconomista.es\" \/><img decoding=\"async\" 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ZqocXGmZMBjFqoHB7CDbRuYI65oyX5E9nVfXmdvzibFYCojtVw56R1ZNMrddr8\/6y7BcdRjkf9240yt4aA7H0nPF9M65fTtyx5XrtDZWK93Z+t\/GXo9+vxBEqWx13vba1v+JBHUR527Nx4+U6Ko4mD9o3tR56sNvE69mkt4Pm9koZSttNRy5HytLzTzAi977g6jz0+c7Bb+ltfO+krzWZ8fzUp4Rf2KX5AjyJAifhCv8A2h2KmxvmJBFr3I315DzjzDpkUKNQNBrr2365NOmFZmGua3VyFoPmE1YUqB\/aO32fpmMnHEZ6P4z\/ALWv9J0aHTFTW+TKRcWtfNe8KiBmRr+6TbbUkW3vKjODF+0WHLIGBtlN7b3uQPrNFCgVw5Q7hGGh75diKeYFb2B3sNesa7DynbC4OYgAjUCXbYTlspo0g9FUN7FADbtUc5k4LhQjVNdM1gCLHo31vzHS9Ixp0bC1zYaC1trWtt2TsJY6d+up7ZqaJ41pkmp1AnutaRqd9Bz\/AOZ2LeM4qVlUEsQAOZk\/k0udHSoBsJg43Vy0XYEKcpsT+t5kxX7RIrZEvUe2gXbxMoocNqV2FTEGyjVaY2Bvpmmcmp4o7Y\/TeLWWfC\/6W\/stSKUOkCLsSO42IjyiDbWZ1AJyjYb8uzy29ZrjiokjGeXlk37OoQhNmDDxb+FU\/CflNgmDjP8ACYa9Iqun3mA+s3iC2C2TCEIiEW4Q2r1l68jDxWx\/2xlFtQ5a6HWzqy+KnMPTNMsGM4SBJmhCckTqEiMdSkRt26eVreXqZlxWFp1B01B5i+hB053v6RrK2pg\/nzmHimKbTqcPOf3GyXNCsy88p6Q22lPATiFazo2RiTdrdAkk3tfY9U9E9Ei5Gvl5EaXnBJ59d9Rp2b6es5+EdO347eLxaT+ey72ltbi1uUVp+0mHI1cqe1Wv8pvV+WUfLtsJScNRNr01Jv1Lv+vkZtv0znj4\/upWOO4cj+KB5\/O07XjGH\/xUGlt5DcPw7b008VHUD9ZH904Yf9NB\/ltM+WXwb\/R+f6OxxnDn\/qpp2\/nJPGsOP+qnnOG4ThxvTTyEBwnD\/wCEnkI3P4L9H5\/og\/tDh\/8AEHhc\/SVN+02H+InuUzUnDqI2pp\/KDLkw1MbKg7lUS\/P8Ffpem\/8AYq\/\/AKimfcp1X\/Co\/OR\/fWIb3MK3ezAen9Y9Cjs9Jz7Qd3pGPth5\/TWsfuxDlxz7slIdnSMlP2czHNWrM55jYf8AEdNVHL03kFWP9f6azPir7H8fKcRfwjNgMKlPMqqB0rCw+6p3moqWPZ+v6TnCL7\/4v\/is12m1icsm26yFW06hCbAIQhIhbxFrtST4qgPggLeWgjERYvTxB6qaf6n\/APyB5iMxMoETCEJoSIt4xTOQOu6MH8B7w8rxlOKguLdcGuAegpuCARsRceM7iHBYs03FAjQE5Tf7J1Hbfl4R6IYugskzqEITRoIQhIiCJwwHOdzDxPEZF6PvN0UHWTMvhAynBHM1Vvs5sqj8PvHvv8p3jjlQsN7iwOxJYKL+cvwWHCIqjkN+vrMz8RAZqSdbg27FBb6CZ8eOSrhp9kevTqt4eMpw7Z81vssVJsLm1tQZt5TBwkdAnrdz\/qP5ReKpXksFRs2TnbMT2XtaV1yysgsDmYi9hpYE37TCnc126hTXzLN+UMe1non\/AMy3mpEdIrwWYjMqM1wcoJt3a77zulTuoN9wCNOydYkXRhvcEeYnHDWvSpn7i\/IS7hXmFGHOZqim4KMLdoKhhv8AezS7EYW6kKSDbQg6gjaVXy4g32dNO9Cb+jRjKJknTFw7EB6asRY2sw6m5jzmOvxcK7IRc5gqBSCxJC+8CRYEsLHsJ2E6v7GsdOhVO\/VUtz77ecrx1WvmbJTuBkym9s9yMxJtcZRfzMkSOP79RTqjjP0hou1kuxsSBow8rdU3cMx\/tQeiVZQuYHUBmUMQCN7XmJHxBNyg5H3QDb92Cqm5A1znXkBNvC6rsGzpkIItplzdFdbXOl7jflblNCMYQhIiJVXqqqlmNgASe4Tt2AGsRVMYMQVpqDlNmqX5KDovext4TLcBtI38JpkIXYdJ2Lnx0UeQEYSFUDaTNQSYSISImRJhIjzvFOGMr+2S5sQxXXlqbflHODxKugZTofQ8wZeRFOMw7U2NSkL3tnT4h1qOTTEjbRlYxtobyZkwmNRx0TqN1OjA9RE1TSdNEwhKMTiVRSzMFHbEjqo4AJJAAG5ivBr7V\/bMDlUWpg\/6nt1nS3YJWqtiCC11paWUizOes\/djlFAFhoBMSgnWdCLV6WIPVTS3+Zjf\/aB5xgTpF3BwSHqH7bFh+EdFfQesXuE9jCq1gT1AnyEx8Ip5aKD7oPnr9Z3xV7UnP3SBrbUiw+c0YdbKo6gB5CXYdmTDXNaqeWVB\/uP1k8S2pn\/zF9bj6znA2NSubH3lXyUbecnjH8O\/UyHyYX9Ly6Lo2MNJj4L\/AAlHwll\/lYj6TcRpMHDtDVTqdj\/P0vqZdl2RxXomm\/wuAfwv0T9IxEz42jnRl61I9NPWV8Nr50UncaN3jQ+oknzCsZZi8OrqVYdvaCNiOoiY8BimU+yqkZxoD8Y5EdvZGsx43CrUBVuyxGhB7DJp7RO7RrWTEy4itS0dTUTkyDpC3xL9Zpo8UotoHAPU2h7d5LKimmMIEzDV4lRXd17gbnyEyNj3qdGihANxnYWA7QOcnkkVR1xjFEAoly7WAC7gHc9ml5zwXh7U7ljvbojW1uszVgsAqEtcs7e8zbnu6hN8ljzWZ8K6yYQhNGwhCEiCEISIJEmEiF2M4WjkN7rDZlNj2d8pGGxC+7VVxzzrr4ZY2hMwIhQaGJY2NRFFvsqSb+PzllHhKhgzFnbrck+Q2EZwjEUACEmQYiJOM8QA\/dJ7zEKfuhvrG9CmFUKNgAPKIKOEz4g1FAyB9TfdlGpHZewnohtMYtttsxi262YOLaqi\/E6g917n0E3DaYMSM1emvwhnPoo+Z8ppxdbKjNyAvH2x9szcJ19o2utRt+zT6Szi4\/cv2KT5a\/SVcCt7FTzJYnvLEma8YoKMDsVIPkZLnElo7Q3APcZiokLXcfEqt5HKfpJ4PiM9JTfUAA940M5xXRr0m+LOh8QGH+2XSZXhMYzzz4z2FdlbSm9mP3SdCe7TWeiiXi\/Dmdg626KnQ\/a1vbuhnZUWacqHCnQW6p1MuCrq6Bl2I8iNx4TSpmk6jS5VJtKK2ER\/eRT3qD8xNEJQjImBpjamg7lA+U1ASYSShBCEIkEIQkQQkSZEVo4IuDcdk7MTUm9g+Vv4bHoMfsE7qeoEnSNxMp3YJ07hCE0IQhCRBCEiRBF3FcSVUImrucqjq62PYBNGLxQpqWbYbAbnsHbMnDsMxJqv77DQckXkomW+YD9G3C0Aiqo2AlpNhOhKqzhVLHYAk+GsdF0YcGc1Wq\/UVQH8IufVpHHkZqTBbaam\/ULnTylnCKRFME7sSx72N\/laHGG\/dlfiKp\/Mw+l5lJzkGqjjgNJlpAMLam3cdR85qxy3puLE3VhYb6g7S9VtJaKXEJKKCD9nKTrmuAFv45hodOW83cXuKebmjK38p19LzrA6PVX74b+ZfzBmuvSDKVOxBB8YYr8sBKKHVNri86KiYeEVM1Jb7rdT13U218hN80jS0J7mhUJJ\/d1G5\/Ycn5H5xsu0qxOHV1KtqDvMGExBpsKLn8DH7S9RPxTK4fJWDeEgGTNiEIQkQQhCRETPisQEUsx0HqeQHbOq1YKCzEBQLknlFmHQ13FRgQi\/w1Olz8ZHyvMN9IGzr+8Kv+E368IRnYwmfDL2Hi\/ZTiERwUaxBFyDbbr7O+UcOp1FJVmDqNFa\/S05MPOZOI8GapULZhY02XUm+qlbafZN7ntAmfD8Dqrm\/ebljozrqym4NtCC7Zr9gE6RGoeiZrC5\/KciqL2uL2BtfWx2NuqIanBajKys91O4LuRaygjXkbeGXnm0rx+Hy9H2gQ2HSu+YWULYEDVRuBfdr8tUj004Rr3206jf\/ieVoUixLCuApLkfvHvqWtvyN1bXbKBrcyijhsnQOJXU3OV3Jub8xuScpP4B1mFQVHrxWXNluM25Fxe3XaWNtEFXANVb2iVLE5QbFl0GXYlewnbXbthT4RXuSaxGmgDuwB5bgXtrvvm5WERNdLBuz56pHRN0VSSF7TpqYyJ5fr9aGed\/uSvmDe1BALWuz3AY337D0u2wB0lr8HqWWz2ORVJzvrlNQ+oe1+09QgkkCUHocWvpbrvp5zNxOiXpsgNs1gTe1luM3peKqPBaiqVLi2RlHScjUAA5T3Dy530oTDlw9MVgxZQCpZzYBjcG\/Kxt225CTJs9LTFhMmLolzTIIyq+Y675QbAdevyilODVwBesTa+hd7G42JAFgbnYAi+5sJynC3zFVq2tqVDvpds2\/UdP5B1kicI9PIInKX52v2TomIixTlxFr+\/T8Lq35NGZi7Gm1Si33ip7mXT1AjA7TK9AhZhDkq1F5P018QAw8x6xnaI+O1GRqTruCwPUQRt42jTB4kOoYbH0PMQTjaM45ctGmZsZg0qKVYX6usHrB5GaYTZsSpiXoWWr0kvZag37M45d8a06ysLqQQeYM6dQdCLiLanCbHNSY0zzA1U69W3XMRrWg5WhpeTeJx\/altcJU22JU7Dr03nbYnEcqA339oD42sI+RUaXmPGcRSmOkRfkoN2PcJmOHxD6M6oPuAk8uZl2F4YiHMBdubMST6wbb0grejNTwz1mDVRlQaql9zyZvyjhVtIAnUUpsUoFoSYTQkQkwkRw+x7pTX93wEmEHono8LiP4lXxjXgf\/wBkITi9nDs9PT38TLYQnZaOyJhCEROTPNcM\/wDF1PH6SIQZnLo9KYqwn\/ia34KfyeEIMXscTloQiIt4vsn\/AKlP\/fGQkwh2C2J\/2i\/hj8Q+Rl3Av4KePzkQmf3nJf5GNIQhOh2IhJhIjmcjeEJh7IlNp1CE2QSYQkQQhCRH\/9k=\" alt=\"Electromagnetismo | Mi Blog de apuntes\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los ejemplos son innumerables: La Gravedad de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, el campo el\u00e9ctrico de Faraday y el electromagnetismo de Maxwell, la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en sus dos versiones y su demostraci\u00f3n del efecto fotoel\u00e9ctrico, la teor\u00eda del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> de Paul Dirac, el principio incertidumbre de Heisemberg, la funci\u00f3n de ondas de Schr\u00f6dinger, y tantos y tantos otros.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Paul Dirac Diapositivas (antimateria, ecuacion dirac)\" \/><img decoding=\"async\" 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\" alt=\"Funci\u00f3n de onda cu\u00e1ntica | F\u00edsica | Khan Academy en Espa\u00f1ol - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"El Principio de Incertidumbre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Algunos de los f\u00edsicos te\u00f3ricos m\u00e1s famosos, sin embargo, protestaban de tanto empe\u00f1o en la experimentaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">El astr\u00f3nomo Arthur Eddington, se cuestionaba incluso si los cient\u00edficos no estaban forzando las cosas cuando insist\u00edan en que todo deber\u00eda ser verificado.<\/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=\"Paul Dirac Fotos e Im\u00e1genes de stock - Alamy\" \/><img decoding=\"async\" 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\" alt=\"Las medallas de los premios Nobel que no pudieron encontrar los nazis -  Historias de la Historia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El premio N\u00f3bel Paul Dirac incluso lleg\u00f3 a decir de forma m\u00e1s categ\u00f3rica:<\/p>\n<p style=\"text-align: justify;\">\u201dEs m\u00e1s importante tener belleza en las ecuaciones que tener experimentos que se ajusten a ellas.\u201d<\/p>\n<p style=\"text-align: justify;\">O, en palabras del f\u00edsico John Ellis del CERN: \u201ccomo dec\u00eda en una envoltura de caramelos que abr\u00ed hace algunos a\u00f1os:\u00a0 &#8221;\u00a0Es s\u00f3lo el optimista el que consigue algo en este mundo&#8221;<\/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=\"Cr\u00f3nicas de Huelva: Emilio Silvera\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0Un enamorado de la Ciencia<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Yo, como todos ustedes, un hombre normal y corriente de la calle, escucho a unos y a otros, despu\u00e9s pienso en lo que dicen y en los argumentos y motivaciones que les han llevado a sus respectivos convencimientos, y, finalmente, tambi\u00e9n como todos ustedes, decido seg\u00fan mi propio criterio, que no obligatoriamente, coincidir\u00e1 con alguna de esas opiniones, y, en alg\u00fan caso, hasta me permito emitir, la m\u00eda propia.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><img decoding=\"async\" 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\" alt=\"Cu\u00e1ntas dimensiones tiene el universo? - VIX\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Hemos mirado por todas partes y&#8230; \u00a1Las dimensiones extras no aparecen por ning\u00fan lado! Dicen que est\u00e1n compactificadas en el l\u00edmite de Planck, ese lugar inalcanzable para nosotros (de momento), y, adem\u00e1s, para poder verificarlas, se necesita la energ\u00eda de Planck: 10<sup>19 <\/sup>GeV, que no est\u00e1 a nuestro alcance. Pero as\u00ed y todo, no debemos desmayar, esa teor\u00eda promete mucho y, en ella, parece que subyace una Teor\u00eda Cu\u00e1ntica de la Gravedad. \u00bfLos indicios? Que sin que nadie las llama, como por arte de magia, all\u00ed aparecen las ecuaciones de campo de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la Relatividad General&#8230; \u00bfQu\u00e9 quiere decir eso?<\/p>\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=\"Premios Nobel - F\u00edsica 1918 (Max Planck) (I) - El Tamiz | Premios nobel,  F\u00edsica, Teoria cuantica\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 El joven Max Planck<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Cuando, a finales del siglo XIX, un joven Max Planck expres\u00f3 ante un profesor de f\u00edsica su deseo de dedicarse a la disciplina, recibi\u00f3 la respuesta de que ya no quedaban grandes cosas por aprender: a lo m\u00e1s a lo que pod\u00eda aspirar un f\u00edsico en aquella \u00e9poca era a clarificar algunos detalles menores. Sin embargo, Planck no se dej\u00f3 amedrentar. Pocos a\u00f1os despu\u00e9s, sus investigaciones daban el pistoletazo de salida a la mec\u00e1nica cu\u00e1ntica y, con ello, contribuyeron a cambiar para siempre la imagen del mundo.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Suponiendo que alg\u00fan f\u00edsico brillante nos resuelva la teor\u00eda de campos de cuerdas y derive las propiedades conocidas de nuestro universo, con un poco de suerte, podr\u00eda ocurrir en este mismo siglo, lo que no estar\u00eda nada mal considerando las dificultades de la empresa.<\/p>\n<p style=\"text-align: justify;\">El problema fundamental es que estamos obligando a la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> a responder preguntas sobre energ\u00edas cotidianas, cuando su \u201c\u00e1mbito natural\u201d est\u00e1 en la energ\u00eda de Planck.\u00a0 Esta fabulosa energ\u00eda fue liberada s\u00f3lo en el propio instante de la creaci\u00f3n. Lo que quiere decir, que la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> es naturalmente una teor\u00eda de la Creaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.quo.es\/wp-content\/uploads\/2019\/10\/big-bang-conceptual-image-royalty-free-illustration-639549057-1552638775.jpg\" alt=\"Qu\u00e9 pas\u00f3 antes del Big Bang? - Quo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfSer\u00e1 cierto de que de una explosi\u00f3n como esta surgi\u00f3 todo?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Fuimos capaces de predecir que el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> produjo un \u201ceco\u201d c\u00f3smico reverberando en el Universo y que podr\u00eda ser medido por los instrumentos adecuados.\u00a0\u00a0 De hecho, Arno Penzias y Robert Wilson de los Bell telephone Laboratories ganaron el premio N\u00f3bel en 1978 por detectar este eco del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, una radiaci\u00f3n de microondas que impregna el Universo conocido.<\/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=\"El Big Bang cumple 50 a\u00f1os | Sociedad | EL PA\u00cdS\" \/><img decoding=\"async\" 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\" alt=\"Ecos del Big-Bang - Universidad Cat\u00f3lica de la Sant\u00edsima Concepci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El que el eco del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> deber\u00eda estar circulando por el Universo miles de millones de a\u00f1os despu\u00e9s del suceso fue predicho por primera vez por George Gamow y sus disc\u00edpulos Ralpher y Robert Herman, pero nadie les tom\u00f3 en serio.<\/p>\n<p style=\"text-align: justify;\">La propia idea de medir el Eco de la Creaci\u00f3n parec\u00eda extravagante cuando la propusieron por primera vez poco despu\u00e9s de la segunda guerra mundial.<\/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=\"Teor\u00eda cu\u00e1ntica | Radiaci\u00f3n del cuerpo negro - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRSg0OOj5lg2IzQZwNJGwV20MEvyHnbknYLbA&amp;usqp=CAU\" alt=\"Radiaci\u00f3n de cuerpo negro - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Su l\u00f3gica, sin embargo, era aplastante.\u00a0 Cualquier objeto, cuando se calienta, emite radiaci\u00f3n de forma gradual.\u00a0 Esta es la raz\u00f3n de que el hierro se ponga al rojo vivo cuando se calienta en un horno y, cuanto m\u00e1s se calienta, mayor es la frecuencia de radiaci\u00f3n que emite.\u00a0 Una f\u00f3rmula matem\u00e1tica exacta, la ley de Stefan-Boltzmann, relaciona la frecuencia de la luz (o el color en este caso) con la temperatura.\u00a0 (De hecho, as\u00ed es como los cient\u00edficos determinan la temperatura de la superficie de una estrella lejana, examinando su color).\u00a0 Esta radiaci\u00f3n se denomina RADIACI\u00d3N DE CUERPO NEGRO.<\/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:ANd9GcTeoXSbhjFANm-62G3sk3e71LALdCwh4Z5ivg&amp;usqp=CAU\" alt=\"Gu\u00eda de empleo de Visores Nocturnos, t\u00e9rmicos y sistema de punter\u00eda -  Infanteria Argentina\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta radiaci\u00f3n (como no), ha sido aprovechada por los ej\u00e9rcitos que mediante visores nocturnos pueden operar en la oscuridad.\u00a0 De noche, los objetos relativamente calientes, tales como soldados enemigos o los carros de combate, pueden estar ocultos en la oscuridad, pero contin\u00faan emitiendo radiaci\u00f3n de cuerpo negro invisible en forma de radiaci\u00f3n infrarroja, que puede ser captada por gafas especiales de infrarrojos.\u00a0 Esta es tambi\u00e9n la raz\u00f3n de que nuestros autom\u00f3viles cerrados se calienten en verano, ya que, la luz del Sol atraviesa los cristales del autom\u00f3vil y calienta el interior. A medida que se calienta, empieza a emitir radiaci\u00f3n de cuerpo negro en forma de radiaci\u00f3n infrarroja.\u00a0 Sin embargo, esta clase de radiaci\u00f3n, no atraviesa muy bien el vidrio, y por lo tanto queda atrapada en el interior del autom\u00f3vil, incrementando espectacularmente la temperatura.<\/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=\"Los niveles de di\u00f3xido de carbono en la atm\u00f3sfera alcanzaron su nivel m\u00e1s  alto en 3 millones de a\u00f1os\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSsY-U9r_1luOiLPUCYBPSOzNxWWAatmqEIJw&amp;usqp=CAU\" alt=\"Calentamiento global - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">An\u00e1logamente, la radiaci\u00f3n de cuerpo negro produce el efecto invernadero. Al igual que el vidrio, los altos niveles de di\u00f3xido de carbono en la atm\u00f3sfera, causados por la combusti\u00f3n sin control de combustibles f\u00f3siles, pueden atrapar la radiaci\u00f3n de cuerpo negro infrarroja en la Tierra y, de este modo, calentar gradualmente el planeta.<\/p>\n<p style=\"text-align: justify;\">Gamow razon\u00f3 que el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> era inicialmente muy caliente, y que por lo tanto ser\u00eda un cuerpo negro ideal emisor de radiaci\u00f3n.\u00a0 Aunque la tecnolog\u00eda de los a\u00f1os cuarenta era demasiado primitiva para captar esta d\u00e9bil se\u00f1al de la Creaci\u00f3n, Gamow pudo calcular la temperatura de dicha radiaci\u00f3n y predecir con fiabilidad que un d\u00eda nuestros instrumentos ser\u00edan lo suficientemente sensibles para detectar esta radiaci\u00f3n \u201cf\u00f3sil\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/blogthinkbig.com\/wp-content\/uploads\/sites\/4\/2017\/04\/NASA-lugar-frio.jpg?fit=1000%2C625\" alt=\"La NASA quiere crear el lugar m\u00e1s fr\u00edo del universo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La l\u00f3gica que hab\u00eda detr\u00e1s de su razonamiento era la siguiente: alrededor de 300.000 a\u00f1os despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, el Universo se enfri\u00f3 hasta el punto en el que los \u00e1tomos pudieron empezar a componerse; los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> pudieron empezar a rodear a los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> formando \u00e1tomos estables, que ya no ser\u00edan destruidos por la intensa radiaci\u00f3n que esta impregnando todo el Universo.\u00a0 Antes de este momento, el Universo estaba tan caliente que los \u00e1tomos eran inmediatamente descompuestos por esa radiaci\u00f3n tan potente en el mismo acto de su formaci\u00f3n.\u00a0 Esto significa que el Universo era opaco, como una niebla espesa absorbente e impenetrable.<\/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=\"Amanecer futbolero y sol cegador | EL TOMAVISTAS DE SANTANDER\" \/><img decoding=\"async\" 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\" alt=\"\u1408 Amanecer im\u00e1genes de stock, fotos mirando el amanecer | descargar en  Depositphotos\u00ae\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTu-iOxyu8kKMtynvVY37TJn6w0cZk9S7o4zFigkMQ_3ro0Np8EfPpno88eOwM5nTUIko0&amp;usqp=CAU\" alt=\"Campos Verdes Y Un Amanecer Brillante Sobre El Horizonte. Las Colinas Est\u00e1n  Cubiertas De \u00e1rboles Y Arbustos. Fotos, Retratos, Im\u00e1genes Y Fotograf\u00eda De  Archivo Libres De Derecho. Image 85013619.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQmxiOBRH8e0kwmUqp8n9NtcpTNYdV0orFjxA&amp;usqp=CAU\" alt=\"Un amanecer sobresaliente | EL TOMAVISTAS DE SANTANDER\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Ni los 150 millones de kil\u00f3metros que nos separan impide que nos acaricie<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pasados 300.000 a\u00f1os, la radiaci\u00f3n no era tan potente, se hab\u00eda enfriado, y por lo tanto la luz pod\u00eda atravesar grandes distancias sin ser dispersada.\u00a0 En otras palabras, el Universo se hizo repentinamente mayor y transparente.<\/p>\n<p style=\"text-align: justify;\">Terminar\u00e9 esta parte comentando que un aut\u00e9ntico cuerpo negro es un concepto imaginario, un peque\u00f1o agujero en la pared de un recinto a temperatura uniforme es la mejor aproximaci\u00f3n que se puede tener de \u00e9l en la pr\u00e1ctica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Espectro electromagn\u00e9tico - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"El universo m\u00e1s all\u00e1 de lo visible | Sociedad | EL PA\u00cdS\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La radiaci\u00f3n de cuerpo negro es la radiaci\u00f3n electromagn\u00e9tica emitida por un cuerpo negro.\u00a0 Se extiende sobre todo el rango de longitud de onda y la distribuci\u00f3n de energ\u00edas sobre este rango tiene una forma caracter\u00edstica con un m\u00e1ximo en una cierta longitud de onda, desplaz\u00e1ndose a longitudes de onda m\u00e1s cortas al aumentar las temperaturas.<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-admin\/#_ftn1\">*<\/a><\/p>\n<p style=\"text-align: justify;\">Hablar, sin m\u00e1s especificaciones, radiaci\u00f3n, es estar refiri\u00e9ndonos a una energ\u00eda que viaja en forma de ondas electromagn\u00e9ticas o <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> por el Universo.\u00a0 Tambi\u00e9n nos podr\u00edamos estar refiriendo a un chorro de part\u00edculas, especialmente <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> o beta de una fuente radiactiva o <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> de un reactor nuclear.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Charla formativa Campa\u00f1a ppt descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQuJu_zOJ5bmXXGEVkQwgQDzIXpb7hFv-JGANc8yGkk36D1Qj-c3qnAnhHo2hm-Uiv_eNI&amp;usqp=CAU\" alt=\"Queratosis act\u00ednica (qa)\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a1Cuidado en las playas!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La radiaci\u00f3n act\u00ednida es la electromagn\u00e9tica que es capaz de iniciar una reacci\u00f3n qu\u00edmica.\u00a0 El t\u00e9rmino es usado espec\u00edficamente para la radiaci\u00f3n ultravioleta y tambi\u00e9n para denotar radiaci\u00f3n que podr\u00eda afectar a las emulsiones fotogr\u00e1ficas.<\/p>\n<p style=\"text-align: justify;\">Radiaci\u00f3n blanda, radiaci\u00f3n c\u00f3smica, radiaci\u00f3n de calor, radiaci\u00f3n de fondo, de fondo de microondas, radiaci\u00f3n dura, electromagn\u00e9tica, radiaci\u00f3n gamma, infrarroja, ionizante, monocrom\u00e1tica, poli crom\u00e1tica, de sincrotr\u00f3n, ultravioleta, de la teor\u00eda cu\u00e1ntica, de <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a>\u2026\u00a0\u00a0\u00a0 y, como se puede ver, la radiaci\u00f3n en sus diversas formas, es, un Universo en s\u00ed misma.<\/p>\n<p style=\"text-align: justify;\">Siempre me llam\u00f3 la atenci\u00f3n y se gan\u00f3 mi admiraci\u00f3n el f\u00edsico alem\u00e1n Max Planck (1858-1947), responsable, entre otros muchos logros, de la ley de radiaci\u00f3n de Planck que, da la distribuci\u00f3n de energ\u00eda radiada por un cuerpo negro.\u00a0 Introdujo en F\u00edsica el concepto novedoso de que la energ\u00eda es una entidad que es radiada por un cuerpo en peque\u00f1os paquetes discretos, en vez de una emisi\u00f3n continua.<\/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=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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ACzoSFLOQTiuLTBiLDrC0LHb\/cUldHdWcOLKCb2cAhVDmxItcA8vOD2WJjDVvt122NxuTuSxJJ7d3Y7+kfPXW1bkEF2sbg79jKFI7hYKLDbYeampGaJK03RzSKCpUlmCW3JBZgoLWHVFyNzUfUxBCBkrXXLa\/IkjcHcHY7UhdS4AUMwANxY23DBhvz8oA284BpEkpY3Yknl9g8wHIDc8vPQhuNvcL0XpN6L1YrcXeikXooLmF8el9ZJ99vjW98BpmaAlmJObbkknkPOa86r0DwFP8AVj+sb+Arn4dLOer8WSWH7o0xb5+TStVOzMSLgMHv1gLGQKuIsL2Crbn2AWHOmcu\/\/P8AnUGXpiBGKPPCrDYhpUBB8xBbat5nmYt+Rc+Otllb\/wBQueseXFicD7sdv21F1JzjEQuosqndeSAgfm3Nybncbk871W\/l7TfpMHvk\/FXfy9pv0mD3sf4qgs3Ib6QnIHDswvw73a6gRxlBgOy98j3353uHX6UUjELIBaQXD9YcSMJsTvtbz9wxpnU9LaRxY6nT9x4se371U8nSUANuPCe8SIR\/Gp0KPOjQDpntKEkMpALcgrIblgASSE3BuLm\/ZuynSePDUZlY3ibrPdnEbSv1j9sgtz8i\/cKP8qweui94nxo\/KsHroveJ8anQi89jQ6fpjAAYuccSrMys5ZWkYhiVIsTJ5j5N7b2EbS67CEx2u3WIPVsxaPh2a4Ow37D5R896p\/yrB66L3ifGj8qweui94nxpoLz2LfU64uLG56ytu17BYxHa3fa\/xqUnSyhy+Mpu+YBkuAS5cqFtYDlYm\/LlsKz35Vg9dF7xPjR+VYPXRe8T400IvO97F9p+lipBs1gqLYNyxlMhI252Yj9tIHSAxK4v5DIAHAUh9PHD19t7cO4\/vGqT8qweui94nxo\/KsHroveJ8ajQm89i\/wBR0mrXXGRVOe4frjN43G53P9mQSSSQx+ynJOm7nIKynMsbFDt4wZ73ZTdtwvK38DnPyrB66L3ifGj8qweui94nxpoLz2Lg60cXPEgYlNmOW8ZTNb+SRe4A2FhUhOlgGBxa1rbkMT1NOovceeAnYgi4323z35Vg9dF7xPjR+VYPXRe8T41OhCc15F63Se11Dq2DJYSHFbpIoI2ux697ntueZ2cbpYHEBWAAAaxUcoTF1dr\/AJ2XMft5jP8A5Vg9dF7xPjR+VYPXRe8T41GhN57GiTpdQAoRgP7wb8wLj1hcjqjtHZa1t66eUMxYKRkWaxYta7EgZHc2FtzzN6rfyrB66L3ifGu\/lWD10XvE+NToRLO+qJt6L1C\/KsHroveJ8aPyrB66L3ifGpuUyy2Jt6L1C\/KsHroveJ8aPyrB66L3ifGlxllsTb0XqF+VYPXRe8T41IjlVgGUgg8iDcH7CKBprqO3ovSb0XqStxV6KTeiguYCt94Dt\/Vz\/fb+ArA1u\/Ao\/wBXP99v4Cufh\/iPXeL\/AE\/dGjy7\/n21ofATpFI4OEY5JHebVOAihjikyqxJJHa6e2s1lVx4I9BceFZh4ueHLq48Z4TMp4k6NcAOtiOHbt51nr2y6nncO\/3M3aaqEsUyiDjG6ErmudgoZb3BJIHfXW1UIZULxBnJCqWQFipsQo5kggg2qnk8HpCLCaMWk4yfU3IkMyTEM2dymSEBRY2IBJx3ZfwTclL6jZZElYBGW7Lq31RsFcbEtj1srWuLEmtLubRdrr4CbK8bWyDEFCFKAFg5vsQDSdN0np3VGDxDieQCyAtckDEX3vY7CqhfBVsEQzJ9VGsUdoQOqgXDidbr+SLjYEEgAXvTy+DRJkd5FLyFSxEdlBWUS9UFiQDio58xfuppuSWev18MRUSMgZ2VVXq5sWdUGK8yLsLkcqe08sUl8GifE4tiVazDmptyPdVZ0r0EZZTIJFUNwMwUyb+rzNMmDZDEkswJIPZa1Hg14P8AioIzz6kcQPXvhFnjfN23658mw8wFR5dQXXCX0V9go4S+ivsFV3hL0kdPppp1F2RCUWxOUh2jWw3N3Kiw33qD4O66WViWmZwoFw2jn0vWPIhpvKGx2A7RUWdrgv8AhL6K+wUcJfRX2CqkdO\/XcAQSnrY8QSaXDvbHjcSw3\/MvtyqF0z4SNBOyiKSSKKESylAl1MkmMe7ut+rHKcVBJuP2zZg0fCX0R7BRwl9FfYKpei9fNNqJwVKQwsIluEPEkADO+QYkAXAtYdu97gXtQ7oCOEvor7BRwl9FfYKz3\/iBhEJcC3F1JhiQAlsFdkZtuZKxSyDkLEA2sTVivTUZiSYLMyycgsbMwte+SgbcjU2kCw4S+iPYKOEvor7BVP0z04IYonVTeZxGgdXuCUeQ3jQFycY2soFybDbnTep6fw0seoshaRkQBSzJm74di5G25xxyuMbXpaQLzhL6K+wUcJfRX2CszL4RTCEahUhZRkp67hnkEpjWGNGUMspturjqscd9yHui\/CAzzmIBAmUyi+YcmB+GxBK4NchrqrXUWvzIDLIGg4S+ivsFHCX0R7BUDSdMRSTPApYyR3zXEjAAgKWPIBr3X0gCRyNQekenniklTg7JEJEYuo4rl1QKAL4rkyi5357WAvCT6AveEvor7BRwl9EewVSJ02wWZZFUSwNibFhE10jcESEWUkSABWO5Hm3qV0T0oJi9kZQuNsgwJDLe9iBte\/2gX7aNNAseEvoj2CjhL6K+wVUabpxeBLqZQEWKWeM2u20Mzwg\/acQfML\/tpcHS4Z41xYLKsmJYYsHiIyUjkQVJII2OJ33FTZgtOEvoj2CvAU5yfrp\/9eSvoGvnxT1pP10\/+vJW1herNTFfCh29F6RlRlW6aQu9FIyooDC1uPAw\/wBXP99v4CsPW18Dv7A\/32\/gK0MP8Z63xn6fujQXrcf0Y\/8A4jf\/ACNR\/qmsJV14IeFkekgaGSHUs3Gle6IrKVdywIJYdh81Z8RFyjZHm8PJKTubTwp0zyRoiKGvNFcEMVxDdbMLvjVNJpdRptkMj3U7xI+Eec2WCgiUgKu18WO97Acu\/SNp\/Uaz3afjo+kbT+o1nu0\/HWooTStlNziQ3HejdXrmCO4kBBRTGYwqteN8mZioYdcJuMRz232inVasvDIo1DhUfjF4TGyhjpy4ijxAkYWfG4O2Vi5Fqd+kbT+o1nu0\/HXfpG0\/6PrPdp+OmSXpGeO5qtK1xzY9Zt2XE7MRa1hsOQPaADve9SKxv0jaf9H1nu0\/HR9I2n\/R9Z7tPx1XhT2HEjuaHpjotdRGI2eRAHSQFCobKNw6eUCLBgDy7Kc6P0bRAhppprm95eHcdwwRf86zX0jaf9H1nu0\/HTcn9JelXnBrB\/8AUn46nhztaw4kN0atOjoVbNYYg9ycgihrnmcgL33NRdR0JG\/EyL\/WyRStv2wFCiDbyLxi47cm89Zz6UNJ6nV+6X8dH0oaT1Or90v46cOpsxxIbo1nR2hWFSi5EF5JCWNyWlkaRiT9rG3mFhUusR9KGk9Tq\/dL+Oj6UNJ6nV+6T8dRwp7McSG6Lzo3oXCwZiRHJM8RBGwmJbcW8pM5EX\/2\/btJToODgxad4o5I4VVUEqrJbFcQesPKt21mfpQ0nqdX7pfx136UNJ6nV+6X8dS4VH5MjiQ3RptV0TG6Rov1XCYPEYgq8NgrJ1FIK2xdlta1mNR\/yBHwxCJJQqlXUgrksqymXig4+WzMb3up5W53oPpQ0nqdX7pPx0fShpPU6v3S\/jpkqbMcSG6LceCyBkkWfUqycQ3vE13lcvJIQ8ZAc3tdQLDYWF6l6XoKNJRIGksrSSJGceGkkpJkdbDK7FnO5IGZta9Z76UNJ6nV+6X8dc+lDSep1fu0\/HU5KmzHEhujSaToZI5m1Cs\/Eky4hJHXBN0DC3JBstuQJ53NOa\/omOYsXy60RiNjaylg1x5mBAIPdWY+lDSep1ful\/HR9KGk9Tq\/dL+Oo4dTZk8SG6NT0d0eIg\/WeRpGzd3xyZsVQXCgKAFVRYAcvtpzpDScVDHm6XsQ0ZxdSrBgQeXMDYgg8iCKyX0oaT1Or90n46PpQ0nqdX7pfx04c9mRxIbo0sHQ6JAYFeQBi7GS4EheRzI7kgY3LMTa2O9rW2qH0d4PLC8ZU9SPiuNlBMsxGTYoqooChhZRuXJ57mm+lDSep1ful\/HR9KGk9Tq\/dL+OpyVNmTxIbo29fPgPWk\/XT\/6716X9KGk9Tq\/dL+OvMI3vk1iMpJHAPMB5WYX77EVsYaEot3Rq4qcXFWY7ei9JvRetw0bir0UYk9h9lFCDD1svBH+wP98\/wFY2th4KH6k\/3z\/AVz8N8R7Hxr6bui9vTcuojU2eSJTa9mdVNj22NF6pdboRNq+sMkjhEjjNYywUWCh22Us5Rbn0q2K85Qso+ZwMDh4V5SU20kr6Fx47F62H3kfxo8di9bD7yP41mtX4NhHePijLOZYhjkHWKFZw7SBrAMjpawO5829Lk8FwoyaayqJOJ1AXUxIjlQge9znaz4G43AvWHiVTqfpuE9TNF47F62H3kfxo8di9bD7yP41m28GLFQ0yA2u46jFQdO+ouFVyx6qEG4Xci1xvT0PgwjRlhKb3D3ZUUcE6bxjcM4Af82xa3eBvTi1fYPw3C+pl947F62H3kfxo8di9bD7yP41mv\/DiC+U6\/wDqFcUEgKxQJqGJKvYHF7WBPWFr23o1PgzghkMyWKu8d8FLqkSTG6l8gxDgAKG3G5AsS4lX2J\/TML6maXx2L1sPvI\/jTcuohYWMsPvI\/jVGvgwgaVeKzcPjpsgX6+IR2G7boeJz2O3Kq7pzocacgcRJOvJGcSlw8ZAOyu3VN9r2OxuoqHVqJX0Ij4XhpSspO5fMyethP\/2x\/GuZJ62H3sfxqu6P8H1mjhYMUzBDNYEZGYxpuzKo2B2vc22B3tG0fRAdZgSA8T433K2WHUyPt38EAHspxqnsP0rDa\/uehdZJ62H3sfxoyT1sPvY\/jVL+SEVGeSRlxjjkB4YKlpolkjiDZg5m5FgDspbYA2Ojug+KIuvi87MsS4MynBlUl2XdfKPYfJN7bU41T2H6ThrXzMusk9bD72P40ZJ62H3sfxqs03QEboswmbhOVVW4XXLNLwt0zsADZr5cjyuLU9p\/BjdLur\/WcN1XyVN5FsSGzG6DylUHIWJqeNV9iv6XhPUybknrYfex\/GjJPWw+9j+NQR4OKInkMhe0LOpQLhxQ0ICFszb+1IswVha+PnhdOdDeLkDiI5DvGwUoSrx2vsrt1d9r2OxuBUOtUWuhMfCsLKVlJ3L11tbkbgEEEEEHkQRTckoUXN+YAABYkkgAADckkgWpqE9WP9TH\/Cnl8uH9fB\/rx1tU5t08z6nDr0Ywrumulx7xTUfomu\/wuo\/BR4pqP0TXf4XUfgr6CorV5uWxs8pD3Pn3xTUfomu\/wuo\/BR4pqP0TXf4XUfgr2XonwiE0S6h42hhaNZA8jxWs9sQQrEgnIc\/s5083hHpgyrxUs0byBslwxjcRsCb+Vk1recEVbmZbDlIe54p4pqP0TXf4XUfgo8U1H6Jrv8LqPwV7XF4RafhxySTRR8RSwVpEuMSFcEg26rEBuwGre9Q8VJeQ5WHufPvieo\/RNd\/hdR+CmSSGKOksbgAlZY3iazXscXANjY791fRFeM\/0lf8A7OT\/AOPD\/wB0tXpYhzlZox1sPCMHJGevUnS6fLc8v40jTQZbnl\/Gp4\/ZW2aS3HKKReioJueb1q\/BY\/Un++f4DvrKVqfBk\/Vf9R\/gO+tHDfGeu8b+m7ousvnb41nvCIStMY4xI2USFlQFsgu4uF5gHer3L5+TVR0xrVjldHV2WWGNTgwRxi6yAqxDDmgBHfWTFdY9zkeDN8SVlfQh63UatIn07GXhRO8TsMyl7JEYy\/LEBAANtmI5GmNRqtW8ebtqGjNxkc8Dl1T1uRJtY9ptvyqb0h4TcVJF4ZVn4oBvGwCT6hp2yYx5kgtjswBspttv3SdPpCunZFZ5I41VgzfVALqjqLYY3LHFBcG3W84rXdtzvrMldwV7\/wCZCdtYSICNTdFJEdpMghUx3xte2LFb+Y2puPWapNladbYm3WFgt4l2825T9tu6rWLwjjJWNo5BEHje4eJHDJI0l\/q4lBW7G4tckA3vtXZPCdFkLpEWYMoDF7IUj1Y1K\/VlLgm2Jue+3ZSy3JUpPrAhw6PVyu4YzKyhnbiCQG0iYNtYkXRLeay28wqMs2rKWHjHDmso2fGTqhAq+fqqFsOYUDkKsD4T24QVHwjlilsWiUtw2mYqRFGi7mbzHlft2RpfCMIARG+RSGNyJFxwgj4a8NChAJG5yyG7C1mNjS3IUqnnBEES6nNkBn4hLlks+ZMigPkvPrLa\/dTk0+rcSFxO+KmNyyu2Ckhmyv5JOIJJ32p\/TdKRGeSVkaNGgeIKhAYngcIWKripYjkFCi9rWFO\/+I0xZeA1yjxKS6McH0q6YFi0ZIcAZEpjlex2AoktyZSl5Q8kQYZNXCox8YjXG4sHVcR18lPdcnIcr99I0\/jSkyINQDmrMwDj6w+SWb0iJDz5599XE3hDCyOTHJlNJMZUEnZLCqFomKWUAjYG+wtSdd4WcRCqwlCEaJetE3UdVBzYxZk9X80qD1fNustyOJP0EXU6jXpxUdtRZWKS3yZQ4AjszWt5IUDux7qhCXUw\/U3niyIbh9dCSSACF57lV5c8R5quT4VgFisTqc5nUhor2ncO4ZzEWBBvYqRtjflvCl6dHjMU6RW4Q3BKBnJd3J+rRUQ9ewIXmMjcmjS3Jg59HBf+idbHrSwz47OyLKVs5ZUSVwpZbdWzq5\/bftqGel57AcaSwOQ6x5kk3v8AazH9pq20vhKkYRFikwjWLEs8TyFoZJ5FJZ4mABM\/YARgLGs4zEkk2uTc22FzvtUS06MvRTldTikTJOlp2GJmkIxKWLG2DABlPnuFUb+Yeam9XrpZbcWR3x2GRJte1\/2mwueZsPNUUV21UuzYVOK1SNXH5Mf6mP8AhTkR+sh\/Xwf68dNL5Mf6mP8AhS4f7SH9fB\/rx10KPyex4rGfWP8Ak+jTXDXTVR4SdKHTxB1ClmkjiUu2KK0jhQ0jdii\/7TYdt65iTb0N19Cv0fglFDpo4IREksYgJmEKjiPAVYNIoILAlTcZXF9jfekT+C8rFX46h82kb6olDIZ4ZkxXPZQYVUgkkgk3Bqigl1zmGbUauURzaiSAxwokKqoMghkUkM92aMXBY7SDfbdnpmCdW1Tw6zWKuiRGdOKzGV8RNInWvb6oqFt+c+97WrYUZbmLiI00vguziUvMM5otRExEdlB1HDGSrleyiNRa+53uK0iJYAeYWrE9LdKy6CNdQdXx42JIj1CIHcCNpcIpolXFsUYjNWBNhcXvW2ie4BsRcA2PPfz99YpqXmXjJS1QuvHf6Q4r9JyX5CCD\/vmr2KvIP6QT\/wCZS\/qIP+6fvrLhfjMWJ+WynB+dvjRl87fGm8vn5NGXz8mukcq45l87fGim8vn5NFLC5gK03g231XP84\/wHfWZrR+DzfVH+8f4DvrQw3xnr\/G\/pu6LjPv8A8\/51Ek0MU2obi3OMCMiA2zbJVI2NzZSzWBvt5gafz7\/n71VPTeiaWbq42WFGZnZUVRsoJZjYXZlH7ay4vrE4\/gmtSSvbTr3JJ6L0n9nkw2duK0ikqE1fBsVW6n6u5JB3sCNub+r6I0cbHIMAABYyCwDTpEJdiWbqs7W2BwBGxNUCdBzEXVVJDBSoeMuCZOCCVBvYydW\/+29SR4PS3i4bxM0guuMkYBcyPGqRvlZ2JjJ25Vrdj0LW9Qtp+iIlFgvCMgePrTI4KjV6WJWzION45XJI+3ydqh9KdHQw6jTYAAOwzViSBjNjvluLrY72vzsAbVVnj6oqxZpDmkS3IHXlLFQByGRDEn20r8gzDHqp1sf\/AFI7qHiaZTIMuoDGjtdrbKaN36IRi4tZpmpfobTzPk2AXFUujhcTg7ZFQLDfHdib2IsTVenR2kIC4sGuiFuL2yabjF8bW6sgxA5WNjvaqXTdCO06QEorOMlYspQrgXDBgbEEDz0qXoKUAtiMQuQyKKzARJK5RMiWCq4JI7P2gL38hky6OZfy+D8CopsDIMgEEtxM3BzUZG1wWB3UKD5Iud6NZ0Vp2diVCriA5Eq20+GjhZbgbOWkLqT2lSBY1Qy+Ds6tiVjFswx4kZVDHjmJGBspGabH0hUSbo+RGkVlsYhk+42Usqgg9oJdbW53vRv2Cg3\/AN7lr4SdHwwyxcNeo17oz3eyvbrAXtcfnKxDWJFuVWuu0cDyvKyrhxCcw4wDJqOEIRGPzTGAfPve9hWfm8H50V2ZFGGdxmmVo3wchb3IViATTOn6JlcKyhevbEF0DEF+GGCk3xz6t6xVFd36F1FNL93Q0E3RGn4lmXBC69cSC2TajhtCF7oyWvz6t+W1NdG9G6aUK+JBaNTwhJci80sbNc2Oyoh32Be522qk0nRMkmOITrgFcnRcru0YAudyWRhbuqTpvB2V2RTw1zx3LoSucbSIWUG4yVTa\/mqjSSs2RlsrZyXrOh4zCjQgs5Nus65OPrCSoUlSAEBtcEW3vcVF6L0UTwyzOTeG5YXtmJFwiC\/ZNjf\/ANrd1RJOj5ETi2AFlJxdSyrILoWUG6hl5E8wR56nx9DagwY5ABpIzws05tDJKJJN+oBGhbrdhvtWSC7lm7Rtm8+pRWoqRrNK0TYuBewYEEMrKwuGVhsQRTBobSaaujVDyYv1Mf8AClQ\/2kP6+D\/Wjps+TF+pj\/hSoD9ZD+ug\/wBaOuhS+R2PDYz6x\/yfSBpqeBXUo6qysCGVgGUg8wQeYp00lmsLnYDc\/ZXMN8871um6NZTHHJ0jALqyrFHrcEeNg6Mkbxsi4sqmygDakaSPTplfpDpVjIxeX+qlQ7lQpJtpcgLKotfYACtl0T0yZwjLp9QiOodZJOEFKkArsshYEg8iv22qXD0pA7mNJomcXuiyIXFud1BvtWXO1oVyoxPgj0d0adSUiOsmkgVTGuqWcxwJiLcESoAh5c+tzttXoNVY6e0\/EliM0aPEeuHdFNhGsjMATcqFdbtyG\/mp3ofpNdREs6BgjjJC2PWXsbqk2BG9juO0A7VSd3qStCwrx7+kM\/8AmUn6iD\/um769hrxz+kY\/+ZSfqIP+6bvrNhfjMGJ+Wyjy7\/8AP+dGXf8A5\/zpvPv+fvUZ9\/z96uoci45n3\/5\/zopvPv8An71FBcxFaHoBvqv+o\/7d9Z4Vf9Bn6v8A6j\/tXOw3xnsfHfpu6LPP5v8Azqu6Z1xjlIxR1eGNWV8sSAwceSwIIZQdjU3L7fb\/ADrj6qGOdjKFudOgjZxkqvkpJIwfmoYXxPPs51mxfWJxfBH\/APSWl9OncgJ4UzqoRREoGJGKsoGEwnFow3DHWAFwtyBY13R+FUsOPCjhQIVKqvGAGDvIAfrLuC0jXViRsNtqkv0rpL48KPhWdiqxAOW8bzUByMl+o2HWsAbU9qultJkcEgYmwFolAKGdCVBeNVVuEHGVtsrZGwtra7nom4dMj1KToTXSQ3McSSBGSbrq7BGhJwfqsNgXI3uDcUqDpmXI2VGLmMFcSQwjgfTBLA3s0crg23udrVfdLiCIqk3CBbieRp1Rlj8b0zJdMRe0STAHkQCASDc13Seu05l08kZT6s\/WlExFhNkp2jjyOHmUcreajuvMRnCb+H\/IhL0jKJVnEagwKECYvw0QXTFhfIAljclrksd6dl8Jp2jMRwxKlRbiDFTEsRAUPi11QeWGsSSLXq2PSmiMl5RHLdyxZIcAVOoRlXHEbqge+24bG7VxumNKDH1YDd0EzCAMGjxlzsWjU\/nRi6qp6o81y7hyTteDKzSeEGozbAKWleRmVRICzTYZKCjBhvGhFje450xptfLJNIwjWV5xi0eLsGF1YABWDbYKb5fm733qZ4J9Iww4tIyI6yo7M0fFLRBWuiEKcWysb7dm+1qmQ9M6ZIVCLEH8XaPeIM4kbRSxPkTGAQ0zJ+c9wd8QCKhK\/mTKSi3lh5FTrum5mZ+IqKzrKpGJUgTvxWsCdtyLdx7a5D0hKmI4SZ6e3WZGMiKsoex3sBmbXtfrWvvU\/U9J6bHBFixaKUN9SuXE8WjWGzFchaVWNwRvcnnUs9LaQGTHhiJ9jEIbO\/8AXkmLB8dkMCgYlh5IFu2ocU+rClZWUCq03hJLGVMaRIFCBQvFAHDeSQbiS7AtK91YkHa42FMxdOSq+YEdyYyRi1jwY2jUeVexVjff2U501NC6rg8TSLlk0cRiV1Z+ooUKouig3JA8oAE2qmqjijPThTkr2sWGo6UZkMeMYuEVmUNkyxDGNSSxFgAo2AJxFyalR+EkqkMqxhwVJcBw74QvAAxD7DhyMOrie2996pK7Up26GR0qbVmiV0hrXmfiPa9guxY2Ciw3clj57kk71FrlFQ9S8UoqyNQ3kxfqo\/4V3Tn6yH9fB\/rR0l\/Ji\/VR\/wAKSJCCrqASjxyAE2BMbq9iRyvjaujQV6PY8LjpJYxt7n0qagdOaR5oJYUYI0kbIGN+rkCt9u415r9LGo\/Q4Pfyf8VH0saj9Dg9\/J\/xVpcvU2NrmaXqR6D0D0SIMrQ6aK4VRwFK3Avs1\/N2ftqTo+jFjYuHlYkEWdshuQbgW57V5uv9KmpP\/wDHB79\/+KlfSnqf0SD37\/8AFUuhV2HMUvUa7VeDDuhXiKGY6l2YKb8TUXQMD\/7IWdB\/0+atKiAAACwAsPsHKvLPpT1P6HB79\/8Ajo+lPU\/ocHv3\/wCOjoVX1Q5il6j1WvGv6SW\/8yf9RD\/3Td9WH0p6n9Eg9+\/\/ABVlunOmJNVqG1MiJGWjjjxRy4shc3uQvPPzdlZsPRlCd5IwYmvCVNpPUjZ\/N\/50ZfN\/503n9vt\/nRl83\/nW+cq45l83\/nXaay+b\/wA6KC5kavOhj9X\/ANR\/gKo6uOiG6n7T\/t3VzsL8Z7Tx76XuizypZ1L7ANyFvJU7ftFR8u759lGXd8+yt+cIzVpK542lWnSd4Ow\/4w\/pfur8KPGH9L91fhTGXd8+yjLu+fZWPlqWy+xn5\/EetjvGe\/lfsxS38KV4w\/pfur8KYy7vn2UZd3z7KctS2X2HPV\/Ux\/xh\/S\/dX4UeMP6X7q\/CmMu759lGXd8+ynLUtl9hz2I9bH\/GH9L91fhR4w\/pfur8KYy7vn2UZd3z7KctS2X2HPV\/Wx\/xh\/S\/dX4UeMP6X7q\/CmMu759lGXd8+ynLUtl9hz1f1sf8Yf0v3V+FHjD+l+6vwpjLu+fZRl3fPspy1LZfYc\/X9bH\/ABh\/S\/cX4UeMP6X7i\/CmMu759lGXd8+ynLUtl9hz9f1sf8Yf0v3F+FHjD+l+6vwpjLu+fZRl3fPspy1LZfYc\/X9bOaiRibsb9nm2FN3pwkeb59lNMKyxgoqyNapOVSWaTuzt6cjXtNIQeenMu759lWKjuVGVNZd3z7KMu759lBcdyoyprLu+fZRl3fPsoLjuVGVNZd3z7KMu759lBcdyoyprLu+fZRl3fPsoLjuVFNZd3z7KKC5A4K+ivsFXPQkC8PyV8o9g7q7RXOw\/xnsPGPp+6LPxZPQT7oo8WT0E+6K5RW+eSO+LJ6CfdFHiyegn3RXKKA74snoJ90UeLJ6CfdFcooDviyegn3RR4snoJ90VyigO+LJ6CfdFHiyegn3RXKKA74snoJ90UeLJ6CfdFcooDviyegn3RR4snoJ90VyigO+LJ6CfdFHiyegn3RXKKA74snoJ90UeLJ6CfdFcooA8WT0E+6KG0yegn3RRRQHfFk9BPuijxZPQT7orlFAd8WT0E+6KPFk9BPuiuUUB3xZPQT7oo8WT0E+6K5RQHfFk9BPuijxZPQT7orlFAd8WT0E+6KPFk9BPuiuUUB3xZPQT7orlFFAf\/9k=\" 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;\">Estos peque\u00f1os paquetes se conocieron como <span style=\"text-decoration: underline;\">&#8220;cuantos&#8221;<\/span>\u00a0y la ley formulada es la base de la teor\u00eda cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se inspir\u00f3 en este trabajo para a su vez, presentar el suyo propio sobre el efecto fotoel\u00e9ctrico donde la energ\u00eda m\u00e1xima cin\u00e9tica del foto<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, Em\u2019 esta dada por la ecuaci\u00f3n que lleva su nombre:<\/p>\n<p style=\"text-align: justify;\">Planck public\u00f3 en 1.900, un art\u00edculo sobre la radiaci\u00f3n de cuerpo negro que, sent\u00f3 las bases para la teor\u00eda de la mec\u00e1nica cu\u00e1ntica que m\u00e1s tarde desarrollaron otros, como el mismo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Heisemberg, Schr\u00f6rdinger, Dirac, Feymann, etc.<\/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=\"Max Planck - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/LekzhifVzmNVRol5qodxoMIsfmpttkh6pZ03IN881u7cO9Ipbwh6X2VZKCqE_BeHoPpjDsuaiOC3nAxxOFDHsJmfRzT2kK9ivsY1BZC3dQ\" alt=\"MAX PLANK - FISICA CUANTICA\" \/><\/p>\n<p style=\"text-align: justify;\">Todos los f\u00edsicos son conocedores de la enorme contribuci\u00f3n que Max Planck hizo en f\u00edsica: la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, radiaci\u00f3n de Planck, <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, unidades de Planck, etc.\u00a0 Es posible que sea el f\u00edsico de la historia que m\u00e1s veces ha dado su nombre a conceptos de la f\u00edsica.<\/p>\n<p style=\"text-align: justify;\">Pongamos un par de ejemplos de su ingenio:<\/p>\n<p style=\"text-align: justify;\">\n<p>1.\u00a0 Longitud de Planck,\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"alignnone size-full wp-image-417\" title=\"long_planck\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/long_planck.png\" alt=\"\" width=\"101\" height=\"22\" \/> que\u00a0\u00a0vale 10<sup>-35 <\/sup>metros<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Esta escala de longitud (veinte ordenes de magnitud menor que el tama\u00f1o del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> 10<sup>-15<\/sup> m.) es a la que la descripci\u00f3n cl\u00e1sica de la gravedad cesa de ser v\u00e1lida y deber ser tenida en cuenta la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">En la formula que la describe, G es la constante gravitacional, \u0127 es la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> racionalizada y c es la velocidad de la luz.<\/p>\n<p>2.\u00a0 Masa de Planck,\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"alignnone size-full wp-image-418\" title=\"masa_planck\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/uploads\/2008\/07\/masa_planck.png\" alt=\"\" width=\"86\" height=\"22\" \/> vale 10<sup>-8<\/sup> kg.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Es la masa de una part\u00edcula cuya longitud de ondan\u00a0Compto\u00a0es igual a la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>.\u00a0 Est\u00e1 dada por la ecuaci\u00f3n 2), donde \u0127 es la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> racionalizada, c es la velocidad de la luz y G es la constante gravitacional (los mismos t\u00e9rminos de la ecuaci\u00f3n 1), pero intercambi\u00e1ndolos de manera que tienen otro significado).<\/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=\"Compton Scattering\" \/><img decoding=\"async\" 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fhyPH58efuDj9s\/H3PfQy3\/wYffr+lc3F9uXTbhE2lxEP\/xle2dn589\/XRabhkPwzqt9cRte7x6Oy4fL4Y5m4Zc9vPdq98xX3yZuLjb\/ixYwZYf046+\/\/\/Wvf\/399+UxKtyP\/fsvRV7yq1f3FkPzkKKNODQJ+tbO7U5fncbNxfZF2dfqGfpxDCbYzfP3qsgcerv7fk5BHvz0\/dLH4yPj8+TeTa\/7Rrix2Owvmkv2alaeJzYuuhKayFGBPVp0toevzomP3lthKG4PNxZb8GUutCdXfU9Xim3Mqzp4\/+FAaLUFA3mwtbMc7FhKZTpKff4quLFBYl9Mmaw8Yxo90+nomBv7dHvnv4t+9GHulD5+dEKJ+UfJk3e2fr7hhd8Aurll3zAZbXKtTykp1U4NV014CQ9+fb\/zPwThWEzq7e\/uLkfIj7wEeLf96Fbn5pdgZ5T+g0RpZl9+7Llor\/tBT5a05eGqCYv8cfv1\/r+Lvd\/PidvHn\/aX7+qRl\/Dg0c6jrzOhoMescKPvXNdNRazvmnBvsnhYzzNNW0hudBEebu8s4t1Pxrj4g\/fnabBPv354es6ujcLUApHr8p344wbsokm\/ixDfdGmVnTIuhisTX\/Tg1+1f571r\/5EwDFu75+d7LNJCbhe6Fo4ZQt\/N84TC\/pr9rVmDO6i6Uq01443bv39Hl8bre\/QLCANx78SswbCsTh59uvmpvxRSOk9Lm4tNdtNr5o1OL9kv+2NdHHZRKr+bA+TzSN4vPz8w5vx5XAH59OfXJ27LCbF9hWk\/Urrz3MeF2GRXutaSIu+SlVXpxHaGBLwxzm+IBGV8GfuVCsaig49pjQsl8ek9GPOg3pP7+lJ28wLBsi7Z3966LFVgbYiSDBGwUJbDJEmOxCaHLBB7sgvmU1YguHghkt4hq3NCb1pPHLfzOz40EE+GErpBpkMnZtKUPX+WWjN\/PiHx\/ZEHeufRPvxy4fKqx9u7T\/FDnz5uPiMkiEMBkVYV1W07xAvdluf5QnzFF41WevE6Gmuewk8iUyvkGvoAWqcwlB\/hmQmFGQrywkNgBZfFCmOU1etj8\/j+AH47PQxPcMz9R9tbghA\/+g42ijRNeVwdgrYib2ZuSbNZ103m6PYmQ3dlh+mSYLQxxVHpJEqntYVMgbkotrIt34hqNczvcTjqSPyTdNo0DZ7z7f1XW6DO8wA+bu\/+8uH7U9\/nn2CYj3c\/jWLbLBMxurb12yOM2Ub+X8beFvK7PFwgC0zvqiuo1MvILkM2xjKaYqeSGSDJaO3PYIp14bkP0aK3aYXvQhDBnXc727\/BwiQc7G7\/9u607upOEvOPP2Hve\/52s+7CIi\/rFIRFdavJnnSY6p18wXzjpWTX4G3bg9vVGnclKF3gjtayzm11vcbXCAdw59ehjX\/wVr0V86NqPX7y5cH7n88kZCXLsxYPPzzdvQVPQTkptkV308ZRmuw17gLBF4gtvvxYWwRkPQc8XRUxfwN0GywDZaTaYArzY3mggzXvRg9FSFzV53bm+e72hVrr6e72Tz\/vP9406VVtW2HFAmmRzcfqELuo2z7v+e0wop0M\/MoLTbXrrRE5F4sCAuMKOyQYj067Vt6ySfj4aHf\/u+1Ht8HesjgcpSZWYWRVHGdZEozKLQyDdETCbOequk1fd\/G4h69egloCucuEfPYfn3ZBTpgE\/fH+gyc7Oz\/dho8VxiM7qzJXPhyVC5VWjjuy5As60GVk9+RM42kZiO1TJ0MnYTQJn++uXlM7nDQJD9\/ff7\/zFt88+OV2iK\/O5FO4zjqp9DKiopfO0vuTMtKpBcmp9YOCtgmT0L5ZrTSDkxGH7x9tH\/xp5zH6Wfd2bif6RtjJpVKX8NbVoJdmCGLviFzslmZoga3bim2CLernOCG+AT1Dj86xj0X03dv5q6JeaWLn4btXT+Dj7hN4v\/3olqYWZHa8xsyV6bXiP\/VlB+itRxutgZlPO6vNef2sjGbxnqfMyj1vMDWtpvoLjR+O9Qc\/H8U7kpUFYk7r3DvCr\/r+0cfHP93aCo+cz1fnCc7RX2vlirUqk+YEdF\/ZA5g4MxPVku9A3oJHZN\/tQ5CJL6MCa8lYTHWOcZpKnXt3w6qQ88pG2N\/56dZ8elEdQKsCNKqSllwv2BZJl56iEZ5Ao8zUUWweii+YZtwVlV11P+yxw0YTgDeLw8dl8AsvwV51T7rV4Xv9t3sfVu7YEEiRZcW1q1pUl5Jd9DifmcZd2DPwF\/tKFzoWeu0ztyqhdf2os8jEWuptb4V3aSyMqLSCPBargtAPDrYevDztvf4Ng10+dVNZ+XSaA1OhdKqorpvKnvqBD9peDJIezlpFeO6HOZofPi5\/trsiFULau0HKGzZcq0e9YZ7yJMNLk18kPOJMicLLVdsX4uWrEz5odJYVOqtC8J\/unfEm1ghTSWpbeCe61xpiTliZdxbLE9mo85GqWyYo3riWwQCDHB2Uzwz5DCWwzye74bWytvfvC8OoHjFIdsa8Hyahinq\/olbxHL980o+M7LFc11aSWKjgwYGaTJumh9JvhZGPJnxWmK02ats9P+LczwqK\/IRM+ABxPR4kXs\/Mvp9Hds2iuzh3\/DyMqu3QJIDozqcJx6FJIFoiagcc77CGdsxOzLouVyZdN1HoMEOpy2sodBdi9+gc8EnnoUaeAvyId6SNoA\/LzIxFdPAuHmQHjddCL9c5lOlMtsZbru+dXTN\/Htnt7t69Xk7oPLlIPc7OPBNpThcmwQHppNikWATuwO6syNctVeZKB8oU2GcJjCiMHdVNE+9yE7YSo9hMaHJfxA9xLMyQr09NyELN52NZvWegc85q4LJvdjoElafNe1vGz1Am\/ZxVz6r\/4lJishIPFxMuSz2VnzsvNFggUupNMSeCDpxPIKDjOgV18EDURzEJrcBMSlDexFVtvkh4F+5dqxSKENvUViZkqhgD0kxDGH4\/hKYoE1EzX5Tsj3wI8f+uFIUSudyDOUPp5BMjPR3I9eqVJ1G6XL5OqZ4H+396fyaWYZ+ahrUPN8mbeVdXSoSC3ogCKYoNtYuOYgtELw0a\/Ln4TvHBa50O+8C8jt0XQyyYylqNKzVvE4jbVnRapa012aqbWvzWFvS6oQMxZjkyelSAse+LmKEmj+VET2A12Q3ba5ZR+7C7\/XZ8oy4HFbKTvv6RSajd+Q5HzCd5gjWDqPEka2C1lni8hPCE787F1oDnO4Nw1+rrL+MfI326kJEzVxTGSI\/mP1Yf31lqJCinOlZPdA7bTwd+VqYxxPyas\/Qvt1\/t7o8zd8YJk12fUJOHmoJ0UI8V7+wqjis8JKiVmWfm6sStqNgL0VRJO7HkRvQ2u3UmkFWizsImYV+ljGl\/Vu+r7PqJNK\/v\/3Tw7q34khO8Jj+Rvn9oEuQc3JM2KvNlHNJAeKmCIsZF0Yi8llwGMwUrMALIXShu5VEEF8I6uxzBa1asLboyPmy921kRNVvlY50DZSNFI5dHmj7+t9S+4tiL+aJyhuxG7U1qNu4\/erm1\/d3Za1H9JT90E\/X0LsM0EMVn5j+tJJmrLQzeijRSTzzEp77w24rTZDdovrA+pXtCygdPQX8Iins4vXwEeaniyzELWlVWblVbsuKivmysfh5QZb+IgAQm9K6ptyRxhEPKCTZZYFuJiMWOcWcbDQ\/yNjM53\/TQU5SKXlBDajWWF4C+\/Dhf2O1WZ+d12HG\/Pq5C+AbO4tmKtm5FzIR\/0ajYazzwmzwd4pnDIho2XfajVTb0R7to46njd9ldSFrcKYJdCV689WPQnjtbcHKuT\/WvUsw349ox+snQH238z\/\/1v8VG70+Z9oJpJ8Df0MU79rk+bLx76iCx9+6ZJo294Gfb9hpxqquSy89FTKhGkFiJJ5KVIbKbLO5EFLENIp7iPfC9Z6JwKg7Sz8MEb5Mdaucl0ngnLII9uRIjcpRz4P2f\/\/v\/\/tE+3Di1087YYZN91Ehs5TRssuKbV7XNcVU1+QLayuWRb0IQj2JzkA2i083zgUoxEWIzUWzIb9C3g2CAfC+rzhNbtLwjvGpo7Fw8PLio1oJ\/k5zsm+Iu1G+gznlitrkYpD41JnYnk2e2Fhg8qgm0XpuaooYxig3qOGA6P09jLZNdae1V10\/B+5qPh6AQJZDYFvMDCOyCJFmbitU8mWeIpgQHr2lqY8ktMxaLxS3WyOctRNOOzW+9hkf16Zp43p5O\/Txq\/TaSuxjk9viWxX\/AMuirYBw5UWa3jsdwVKl4NFAQO76ue74+BdTBenZsjyabLr59OyCH\/nbUrWW9NfrfgwU9AW4DjXIKQeKr2XF3u6xg+B8ExWLUJM16Ys+tAYMxF5vjQ4RiC1ymLcVYzgbI\/4hY5D58Occ9B1UQ9YaZVqSGOAB1atV26Z0IH0++gl+1dow130y+trpCOmVOLoniG5Ai25DxmwvthB0I13WHviLGDC3irzd8ZV+sJZt1PNzh60LEicNbJqHOtdcS\/s0gdiHWblvZZBt6lPPtgSs3iONeG+3X9LHWAN33N1AA+1KQTdSPvkV4N4rjXh+rCnp9w6XQ2zUn9G8GelgUsnXEC5YZAjn0DtTljqefNwmyCAXrx5TlBHlxdbidB1zfCpxZkBTHM2tzsc2DOEfzlyemYs59JEM3l\/IFYrtGjGMDT0BdC0xft3QRkLTbzmVNlSZ+674IK983egUiJsJHNiXdEIq8+CEjbRuGw9D7zGra0utYPrTiEb+TplNZWwq\/Avy2siaNr\/du07GobWVz6FwNqM+hqQ\/jAvFyr2XKCuahpJAsuamHie6npoGso3sanRd+VtbvfZh7lBV5KSYtrJTZRdCGBFoIcy1Hsam+mC2xqRIlTJTmhYC4BQ9j3YdWCaOGNJC7RY2\/O4e24HJHwKyzAny7Ae7VaI+tyA2o5EKgofMey7VxGCEQYrNKKsZtQms7UNH5zWKq6hU1SRzI3PVCnUqqm4yPGUhprSijL+brshZCqom+HPLI4JAwBdKeaH6UpZ6W4deUulGWqklLsZqaSXjmK6SFfgkc\/M1j+LvxQGFmkXiJr7R6nfVEzMlXolCMUsalSPIqXbBjFvRhonJo0ankyBewAUlD44AfsCIwsbdJEd4D7KYe1zkBiWYlVUDhRQxJ0evhktjSSCwxKajdKXUV5NEkKqQqjXioeRM1y2MtkmlKlVoUqDQHMlgM+3wT1RYPfCsT8\/nqxGNpbDchs3maBgxmlpRO8rigcshoIdJEWpKUWbDmsJT5RipjodsCRhPmpAFPG2Uo\/HRIhdjsF6YQG81oq0PexKysyrZI1BralCdTmQOtSlSFYR1PSBNwC8yG+ImPQ4d7WjWRUhbTOuRlhr87aK1aXe5tLtfomETHlNpkvt2CQX1G4yKApJbybIpCCkJAZyUuQJKnVKytqNMMgiBpYpHeQJlNmYbXgPJJi6BAFRFJNchJg1\/j9cLJ3QO74oxK642C2opi62KmEVWDCYahhgqYlu16xNLFXQZR70cPnQi3FFlXZS9SDTzSgYgongmiAXflxARPFt\/jiMPwAPzPtBXPkL1c5Kk5YIaiUV3MalZSRFo34WL8kU5pgjyt2iioyjCKi8SU7NaN67wog0Lnuqjq2ZHOqVAMvss9XmRKa4Dbm8zsk0ypQkpYUSUBzLwy9LFLM1lOkkikc3Uko1VKrpeQdz0YdGPOTlRKVc7SyhKltFOzMBnV24oahkRtkqO+KhzXotTIFRAMOKGBFTFhOFIoWAGZGK84RGS9QD1BcJtYcU7QiMV4hJI7ZWnalJqijFoi6xJde0XQvx2sOy99szBOWu7jAupXeqbmdWsAbfarNg3dVI1IR43jiGonwrMpDAtUXcW\/UggWtlhjRRTdFOXdYTx0VK+iGQ+i6E3ohtjSR70lHv\/qiT3jpimaVB0loq9ccSD2np2rsK4csfpKkjZqrbWrtClizk3W+9jxJNWHotDwva\/lDQ+VWqQolrxJnZpnbpsEvBEZOHUtdoXTilqkIk0duiJLJGwatFw1DKxG2yjXIis0KZDm+fycR7GtWOGQjio1u4LwLnwU1eaAln1i0ySFUOGR5hE0PZrRQZrWpptlEYlCLWUE9Wkfobfluq1cQWHTAG1nHjDUw4XkcSsvlShlriQSbHQS1JAEE+RyRcANsR4tS2GKTK5d7ho68lFCkcvFGaMhhBRVeyUhta5QEIWSxZX1JjFKSQ9jOaliiJBBin9gZVIGSaVkqOUzaTATCByCO+QxeCKBmydxuWlhSjIMKLbQqBMtYuax2DTLzeIoY2kPcl+h2DzoUy2o5QR8UfUDmXBGsdGmNlejKqMJFTnKpg96SKFIfOwIRaKBI8RWoNgqWM7+gz5ME0qo68tFbWPHdhrls1K6TZRQMfc3VZhbW42bSFVsD6QvWo+Fe3ZsoB9HaFjLcawMruY9czj0pFFoypU5S0uKSbShh0QeQ2nLPSE2x0+6gJnCzdKsJu4KbrlxQMuKtinDXgCUUymh1TTIYBr44rCK+gljQRVXZR3TmPrh+LDQssFx3BkD1FYalLQPRNqfNM2lk71NFKRP6tbVjCJFVwIJbjpAGvRgI5WjcgMZcuk9zgOJmD3EcQlyLLdMBY9BVFEVHSoN2S+SamCh8DUmXCS1zSAIG5A3HVwnoT2g3p62SUMAAArOSURBVFbBlg1krELv144emupITG0IzQhc4VD3Lio4V1E8C6xCj0TIySQ6cmQdD3IsceCo\/kWIRC8ctAoOkuexAhnqQWLq5slwBo\/SuNNZyK0Ce1Xug+9NISh8JZFEb2uhCrnS2m5aRtihqqBVmdyLZQfm4FFZs6rM6+RefWH51oz4Jgs0qNAS7em1oLubFptaaqeIoLLaewvWHD5UWQlFXyAVtdHNR6cc3XNAv4NVaAhcO4TcVlKLlXrkqDJEXsQD9BUS4UULRaZChRoiQ32WssLItQJksbQI3ZoUP2v\/8WcO1w1vE89GXQtGInUyfHXMrbzgiiWSXG\/8Bn0Tj5f8+hAKyQB9FIw1\/hO5Riok8wx9Y9wtFpaq8zz9oJfR7xNFi2DeNrYbo2SPP4DoxHPx9HEprwVnSy6cwLhuRz2xufx6fKXL7fpZXndbE7t6w6jBtapoeQk9Q7Ok1dlUnmQZ9z1ai2WBus\/idBZ0SVELNpxWdhxkrcv6xsjqNghqPxP5RJFY2s19Xgdm08dOp3VuVbUuWLXRMgp+f9G0q\/C086NuqS+m\/U6FZRPvkFfMn1+WnOXJtzWtH2jyLGplJUgASVnopxqkpCRU5UguaY4myU+o\/MajKJVaFdy18KU6jWVAp8DlEMb+uBA2ScVP4UoQmDym4R7NAZmxaEOxFfLM606uUQCj740Ib1VcilgcpbUdyQ6notdShny5RvOtMJ1qdl7xAhJeOXG1FxVQ6oHm54LV8MLkVBVxGs0m4iCJdZCMRa9iKsWaFdgWskBlA3macekGTp5x1Fcspm4RlqAQiZSOBoRSJUygiWM3QLGVaj1y1wAva5JFTp1yZFZhNRebxcUCR+4FhalJmZtyexQbEXtkLewgyk7GNzQ3DCoP6W7OEjkuE7srgtYuRBA5JW3ESGeCIlGZ8LD3uMus1u5IiT5K63ILxea0Vh+2OfI55G0Ez+E0qWQ+g8oUaZmDwtM0KXNHK8k1l+ZeCK\/NuFKjM9CWzGyyWm2zwepQeKysCSUoNt\/2Y6YOSKdKincUioGiBxt5ftalseYHmdYIlsTFGNSE2DipKxr50nAotpBXs8jP6hMnRrprVbR2e1XKiSQp0IVpC44IsHs6y2oxzaBUA24WAbAshFIZlMqNwQ9ikCLIGbK8PakMxjxNjgf1NAIfNGmCHZADJW6GTJmTaiMD14mQ6kZ6EhAVzAi5bIQGwLDQANpgjuEOsRs8wWXFA+9AtRWxsBK5kakEIQ0D4U6CWY\/PmtQNEfm1cx0pmKla1rykFrFtwz71QD8tTJKOaAU3aJSXNI7qNGhzkfpfZnIXUfGQBqWkachQUWgRd6f2xK6jPp+5tdJhbxuUpmiVAM\/N5gfxlJIXEVfEAuZaZ7kcV0HGYXLNcsNXgnstgiijU+QyoTvOrM+6DCqtoKBy4OqR50R5Qi2FODRGOatVJiOJFWrR1aXSRO4qW0VamwVkalyNbj86HBErbJOJDxjV\/CD07EOo4hTdGRlcx8tNiu+\/bB3Rfyx4nF4z\/ynYCDt2TtwLVdYP6ZV7IgDonmVdx3Puh09Yd9dWl2MFrhuP3EwIyZVEAFZVsderpqqif420VTTUiigAM3+srW6gYZwHZ\/FgQxxsObWI9YqdVimL0PC4OO\/oI9eE8YWPATtaVqXfbsaNG7u+7waNX1kNb22NDmkAA76fKpQzi3OxOqHlM6viHKWU+j5hSGTztq7tppbE4hY+zRMu0lVru697qz8vinsF2JRffarMS8A4qlVQLTNjaUW399ZQZeUYbjIBtU4KZG0yaDZ3UyS+Lf7jiV+0xRAisQwyaKI21RLhKJkNdZTKNyzuyUUDYkE7jd4UDCXIkRqU6fiRy5HEmq2XTAGJVnYCsRFpMepzaniUjr04jHkOseaaZawwKS2ILolNsUcLINHkeObFLFTx8zo4sypBww5lb4dV9aYQqaBBRQOuAGVeFGtysmeLz61NbDP0ZRIZDVskxBamQQAtui1axtzCU4JOhQyFKDduoYjYrdWgzYsHUPu0L5BlhRVI7tQNUUfyJAAptIPhKnqoD7ymRDKbJEqLTjD3OhHTJUnCc3f0rapSnxVUHyLfqElAK1lvQ2xSQanVPmnVwKZWBXvWxBC2sifMzqWqMLukgsZpvCRDUlLafekiUWFmjftrna8r8d2Ns74uMtnQbFEEqSET0tGJPUh7uV\/5ypAhWbSm1Y9mXYkSSCVrkKQTWtR9HWh05oHRxXs5j4dc5Me3km8PmX8V\/dRb4Lc9S3BUMkKhj6aMkhY9jh7vzCg2F\/wyR1mizwwexc0ma\/pSBbljVEk7yaZqo82sHvAoYArzSKVpfZy5UJOO4eeQe1u9z1iSFqAR5orPrUlsgMTUHgMHJCTNGM9QxHSdMLCReKqGOGbMC5zTVSIKNuP\/CqpgYnqWeNqL2GmMX6WPH7mSVmexq0lFLiWVOyg+eeNMLKZ0YmiGAfU88ZRZZRL2dhdp0LgVjbOglalT46l9hxal0ypNViovPD4uTuekD9EPTRQWhzBEjZLJzE5Sq5bCvER1XZOWNOaXP3rqUqhZeZvZjizBjpNJFio5rhY4BBUaIku1CbJdCFEJxch0IaW2GoEpxVQ8bERs4kdzKiNTziG1qiQk6GfhLYwsr0RFkZUq3tgoMtHpigxF0V2oJF2xkS6FXnT2Udx\/ONDjmQV2hlsp2Iuz5d9o\/wHWFel4r+d5th5x\/xAZyLcOVfXAFv66ji67IaoIY6OWKuOSZk+uFAMIGPpYelCQXPTp8d7jTmVN9NuyLuSqy3vG\/hl9GR\/eUPKvO01jVueNKaNJbZSY+qKb+eNqFKlvk4rUkiYPVLP6ktqTOGA1iZmvxGWzHvWKumnFIymzxZeby9RZVA9B1qqf651KZ0W6oSQmtwTXpUkQUpkDYWU1OpZM5IrbDSDzIZOQFBVoEk+7sEY27loTIBQN4c080Mw2s0Kqo0gmNaNGz21LQ3IK1FBisGbU5Nz0atbrdCzJFvBkTGCnPJSfuWFdWZSWEtdtLqp9hDSVeWw\/SyrmVXUBcROOn6N9B8E6FvqfhgiXpnHicabUKDYlF3VzQhrHo9hkFBspujADRiUlzDkoOUs6cWDEb7ZehRKPVQlhYaIpKS1lrwvKSBYpqSIaS11OCOdKyKrCayzIm6jJRfZ1QgZPI7UhBYNTu3ExeCL9N5GUVqT8WoNSlKqfUKeS4tBPY2vP8yP\/Wg+quhAiXCqh49kk6IXUpCzrHNRuLCuHDU1QEb9q5K7U7Bo9IQ3ZlCZT6isl3szsJoSFKg6tiEnDWEMyq4lwryTuRI76QMyxoIy6CVhlbaGvi75wSRUhNk0aRD0dvN0cmBmkHRg1ii0kk5ISDVrBkimXQeV9GSPhaOS2vFYN+ouhW2Dkhu3USGNz8c8WoZCFpiamYYEZ6WklQr+5KhS0yD7Cg8SB3k2m1yr0fiTiYG\/rZXQrk1ArwnCMG4hoLE1YGFToHvVZLHwthdvUnIjSgPnUa9yGaLIPmpOkjSsGRlaYjSIpHIUta0ob9hHNskgKWf7C8j1mRRsKaRUXLu8nG5ghNpCdEgtvle1IIdGzStXjSthNTQwpL0TWq6voRkAiUjsgopGI8OlxmtqRQkoZtyLdtg0p0cfSwaJJEVPiRalAKNnoyTuQxu74yXCTkcC\/CQR\/AGL7Dd\/wDd\/wDf9B8P8BwqrF29e+LQMAAAAASUVORK5CYII=\" alt=\"Compton Scattering Data\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Teor\u00eda de la Relatividad: Las escalas de Planck\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La descripci\u00f3n de una part\u00edcula elemental de esta masa, o part\u00edculas que interaccionan con energ\u00edas por part\u00edculas equivalentes a ella (a trav\u00e9s de ), requiere una teor\u00eda cu\u00e1ntica de la gravedad.\u00a0 Como la <a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a> es del orden de 10<sup>-8<\/sup> Kg (equivalente a una energ\u00eda de 10<sup>19<\/sup> GeV) y, por ejemplo, la masa del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> es del orden de 10<sup>-27<\/sup> kg y las mayores energ\u00edas alcanzables en los aceleradores de part\u00edculas actuales son del orden de 10<sup>3<\/sup> GeV, los efectos de gravitaci\u00f3n cu\u00e1ntica no aparecen en los laboratorios de f\u00edsica de part\u00edculas.<\/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\/png;base64,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\" alt=\"Big Bang models back to Planck time\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00danicamente, en un laboratorio aparecieron part\u00edculas que ten\u00edan energ\u00edas del orden de la <a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a>: en el Universo primitivo, de acuerdo con la teor\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, motivo este por el que es necesaria una teor\u00eda cu\u00e1ntica de la gravedad para estudiar aquellas condiciones.<\/p>\n<p style=\"text-align: justify;\">Esta energ\u00eda de la que estamos hablando, del orden de 10<sup>19<\/sup> GeV (inalcanzable para nosotros), es la que necesitamos para verificar la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>.<\/p>\n<p style=\"text-align: justify;\">Siempre, desde que puedo recordar, me llam\u00f3 la atenci\u00f3n los misterios y secretos encerrados en la Naturaleza y, la innegable batalla mantenida, a lo largo de la historia, por los cient\u00edficos para descubrirlos.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F03%2F21%2Frevelando-secretos-del-universo%2F&amp;title=Revelando+secretos+del+Universo' 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 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