{"id":3720,"date":"2021-02-02T07:20:01","date_gmt":"2021-02-02T06:20:01","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3720"},"modified":"2021-02-02T07:30:26","modified_gmt":"2021-02-02T06:30:26","slug":"lo-que-nos-gustaria-saber-i","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/02\/lo-que-nos-gustaria-saber-i\/","title":{"rendered":"Lo que nos gustar\u00eda saber I"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Famous Irish Scientists - George Johnstone Stoney\" \/><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/YCO98O6pttT3kikTa2vKGR5oFh1jVaLct-F9HJT4_3NVeLb53byh4NpZJnpzcNhrYc9bmIiWfCppGzXZAhllhs0qf6NYSUpVjSVAnmzHwaubkbt-jrQ\" alt=\"100cia Qu\u00edmica - Biograf\u00eda de cient\u00edficos - Scheele\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote><p>\u00a0<span style=\"text-align: justify;\">En 1874 estableci\u00f3 la hip\u00f3tesis seg\u00fan la cual la electricidad era creada por unos corp\u00fasculos elementales que llam\u00f3 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, cuya carga intent\u00f3 calcular.<\/span><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">George J. Stoney, el f\u00edsico irland\u00e9s y pensador exc\u00e9ntrico y original al que, en realidad, debemos la forma de deducir si otros planetas del sistema solar pose\u00edan o no una atm\u00f3sfera gaseosa, como la Tierra, calculando si su gravedad superficial era suficientemente intensa para mantener esa atm\u00f3sfera.<\/p>\n<p style=\"text-align: justify;\">Pero su pasi\u00f3n real estaba reservada a su idea m\u00e1s preciada: el &#8220;electr\u00f3n&#8221;. Stoney hab\u00eda deducido que deb\u00eda existir un componente b\u00e1sico de carga el\u00e9ctrica. Estudiando los experimentos de Michael Faraday sobre electrolisis, Stoney hab\u00eda predicho incluso cu\u00e1l deb\u00eda ser su valor, una predicci\u00f3n posteriormente confirmada por J. J. Thomson, descubridor del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> en Cambridge en 1897, d\u00e1ndole la raz\u00f3n a Stoney que finalmente, a esta unidad b\u00e1sica de la electricidad, le dio el nombre de <em>electr\u00f3n<\/em> con el s\u00edmbolo <em>e<\/em> en 1891 (antes de su descubrimiento).<\/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=\"Cu\u00e1nto sabes sobre Alan Turing?\" \/><img decoding=\"async\" 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\" alt=\"George Francis FitzGerald - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Alan Turing\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 George Francis Fitzgerald<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Stoney, primo lejano y m\u00e1s viejo del famoso matem\u00e1tico, cient\u00edfico de computaci\u00f3n y cript\u00f3grafo Alan Turing, tambi\u00e9n era t\u00edo de George Fitzgerald, despu\u00e9s famoso por proponer la &#8220;contracci\u00f3n Fitzgerald-Lorentz&#8221;, un fen\u00f3meno que fue entendido finalmente en el contexto de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/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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\/BwYRkqu3L41zIzzEZXUgZQtH9EcDscEVfN8jrXQtpQRp6zl0enAjJ7qpb9YOwELy+ufzllXEbV7y2+4V1oG1xAjSmVtr7ruDRZIqGC+a2ltHlbGF9riY0c7YyTtzw+yXU9nRNR5JyzDVNAyYu8rEMnxDaIDoLwiGi2fnxktns+fUINn2F7PMIqXR5viCebnLI9EW6\/WjXyVAR5PZTjKWq+JC6y4bhPK68Qiq92NKghU3BMFQp0Y1QS4XkNXiDpU0+jwoZAJmZoQ\/ZxeK0DW8khRwDosksJILASSw9RnwgJUjRVY5fgGQjm+v46p05h6Dd0XlzsKHYpicgRy1WvCgoJEJAgckiIz\/jtpH3lSOjxfQF6ufUSwNkJeRA7akLnlgFFu+T4z+oHrtPmYkUbC2VPRlu7mBpKyPYqG5OgLpVOiOshHOSX\/oDzKKQdldm45YJRbsjCitOMp50ldQ7ItPdESn25A+pG2k5iSJc1scGZhRGXMPohLMiNaiwO2IMXOjw4aHR6tgbmKv1uSFT4RniWDNNsVrVM6z8QvXfNiSSeqUBKuLOxj5uyMPHqo7AKFTE4oZHVAyHTG6+gM0JlOedREMJgUdW80EDLUkC+ckFOjSMsU1gEPOSg\/sdkFtyVZGK1MsugtkMKIGoUbarA3khOVbYXz3mHop\/TkKL5K2cStlJ6YxwoIVk\/EJ2vB7vZiDXAp4Odiz1+bcSdakr6TycjYlXQivqFmhcTOaMEJYh7FndFXnRB9aDgdaL9zgg7GGitPicoqvrROL3MNSCPl\/6nhKX9CjhlJ+yubLK4lR3OXpbfwesbMqyyMOlynWXNSEiN7D+5OjC76nFgHtqNPexuszvT4HLfcSO8HSy96oL1RpG6Td7qh00yqZlpkVL\/mS5w5TpqBmuVvq\/cba\/NFOuZNQLep+seMfsGZ2VPIzugRnuxwdwxOrg0jXbozaK3qVvJj3ZWNKBoqz+f8jjGwn4P1GRv\/vhmURzk+Z2UT1fKoqdpBlBb+15P04LLNP1KzT6pIYnS3C097fuwmW9XkQ2e0ER7EJmE1hq9e4f+5QUy3oidfXYudVnXDZ2YypGZewEGIMyp84Ep64VgYTckSXb23IspZbxeVUVawM0IPS3oKUVj9CDMComPtk7uTVdcxI2upZ0qMEoGf40wX\/obyEZ7htG4+gycilxW\/G03vimRnVDwKD3L1Q6I73qyB6jBMq2+b0U3g5seNzNzvmzUBmKYCOC8RoS\/VcUbVDrJ\/y+tczcmGQR1QrYl7ZHvXNvJR1OEJwrfLGe9bljJ7yaUyiUPPmoyNUO1ccPWTN2aC2vk7TSgfzU1Ge\/oNuK\/2zw0rPf0VoMT9yZVhe1AVQZHkFneL07r\/sjC65S7M3X+08KyR4JOqZ+For6RFfO+ZG5ZCk\/gqhHyTxFNfI0CszaiPM5KqQomM6ZnAaw9UvqTKJzOd3nlJYpbWek1lG2Q84B9E3U++snb3\/m0fibPOSd+tfJ8Z7Qd97UDv39bbgd6fWw70\/tzyAyizX50cMMotr4YRKUtTMxPRTaw\/VsTVRLFwwzGhE2+fqmyMslTqSYzwQg5GL8UHwRw6PNmDhz8J9JkcFoE7J2if2eJidG7kUFGHr2+tR2NhhMJKSrFCLJMJZduP91Nc\/lLKgi7v1ko9krt18StmABjK50UxZtHI86bqLL0cG5KFEZHeHt+QBCMSKSBIm5iJoHa+Hub4QZhr6VevL4vkcy1cOfrcCsDzOUg1fqRMy4qDshhubTeHxUscn7nD4J3fpMDCqKOFn0iwdxhEsVpReqxSGeEFYlbC9yxsnOAEwc9xnTkh1CCFdYLjKv\/CvKJFSMQ+7Z8NC74RZvUX5UJqgvNM2\/0hv+TLNa5P0x7kaXwO7Fv8rD20SS5b\/1HQPrw9o9j\/QhopqZPavHpo9XbB3J0I3woP+CZ075WGB+g70PryCeQm1geVbvjnWgv4DWDBj67aUThucclPF7RupZmF0WmmD4wW8PHiF\/vknDOlt4SFkZgZKo+eg+mPh5H2+qEZjMNek7ELaZanK0a9U3hqDtJ0v51hNM3yLyWP3M0Oaek34WYn3HUbuwvPQkhkMjL9A4ZWXdUn2zPytGZM0UhjFO+AIJeGYfq7yK0IrM\/8VHGjpJ18SvdCdFKgRs8Uou\/jbC214VVtbzTw1nsCFzROhpHHgT6+\/t+JfMKWj1xYX4uvzoJHZU7IxQjnI6IlOgAdSLvudEr9p+4M24PfDFc2YUbGzwUCA4oarPqfCAQ6nI9I1VwDofom3OlED9o4rOyGZ\/7gN58g953WUh3SMrdlFC3r3QkjQgdfzdTD+sc4H72J50NAdFkPK+gTL\/azf4DzSaEN56OHW4sz6IZqxwI+6zDd3ioIsucj1FJEoXxbNpCbERW0LrV5ghY9zglOvzW0NhqdjNWeQYwMrbIr1gsVyAn9JwPX2q6G8lMFM0PIceOZcLTlQaDgzieFiJGvLXYW+X5kbc3FSByqeGBg+yGVkcxro0el\/fkT8qeiIEyL+pXv5F+pmBNpyAdreO7MvAdr\/YWnkNaPe9w2xNM7V9MODKPyLzbvwpaPAvlbvcxVXfhJ52IEJJ76JhPJyToQ6ihRHcgU+XUyVD0I5cI6UoQLP6EIfcffCFl+gRzoAiDriIKCfJGCmUfCy7cy7nnCxMTCLIxkQLEW2kmMhDq4gO6mA3yQzFG3ccS\/4x5iXJ0R+KsoqUairfEZLEIeUNuU2bL8BCOiDnnJmA35Q2gfiV5dPL7Pbcj9oK8d6P3bejvQ+3PLgd6fW77\/ZfYrlANGueXlGfESLYP0RgJqYRBJdfCGZizcZkn5ZgjM56tiRDENIBr9pZhDxxyypOUMeMItpck2xTWdEUqHTAcZen66JDFamd+6avwk1ZUCxSapP2A13nBtZp2lH5dbG6rYLTxt+hUxolppPZ5zzUzWjlBB6pKSK7sk1iQti7mH19wQaTZVtiSd0foA8Zc24v1c8UkwUk7EHLCyWFY396zROCwtfRaunA\/c80Vg7q+jSD\/kqkyd+tN4YL303t90oaUmrDVaNGXMKpL7y6s9IlXI+bDE2BjtCcpXFu+fu7ZYpr7W04HH\/rOuF7kyznY9GyNGaQW7m9LbwzA9s8wx2RclJqpVguJQ+STE1URIV8w1AbGGLIlNZ+RpMvYMeSOb+lr1bJnm9DlLT8en2Rh5Gr19Ui5jKOzmR8PVbWTZnSZpgDrl7cI0Tlcwi0H6mDn20zE3734JukqbToaBmgX7cqnOY6putLfNzdh40UW8rkSk+zqgkt\/Kzqh8FB47dsOImpD+pQEPvbbhxSOxLmLePiVuVQbED9RxayGjnkBHG9hnW7K8PemMqEjMrI1txaGTMVISUnvS5nQkGM218EMyxOhur0h0Z\/jxON96psk7O2Mz1scZVfXGFzogfXt6IcJHBUK1o7OlM76KZFmli47HmqStXGpeJKLRlfEQ\/3SAC9swMjbCdM1uGJEi0XQJ5jr9cRj+WRkf\/P+qQYc7\/RhGE74SwsKuJ7MyghsqWDlq2MxHnYyxm5Dcm40R1p7tkYVlbb6K337nEyrId1UiRv4PdE+X2zsdK65nzk4nNnlIcf3\/knH57XJodqwvTzOrSFZRPuocD+nhKzdifcFwb\/nmpyr+7baV5a+zM5JemXmLNSnZyyP\/OBTQ3FijUuUfQYdeesWvL271D8etzki5E7DQEspuvCKDUXUvXg63KfF8ZFnsyMYIr2QUK7AaTQh1hAIUQjm6pBAq5Picx8zA4jHDygqkShN4GhYP\/cRTAMnXRcd4IBbqFLj\/WSxEjoQKHk+ITtBnVka0lenV2Dkj4AmBkKD7A3MQGwdPyERfjGKLI7ZNZZvBCPlJGinn8VAoCn5d+uqsV9E+olmMmqVIlnzkyzSjw8h27aOXWjyyo3TSGatjDvT+3HKg9+f2dqD355YDvT+3HOi0ueWAUW7JYEQLUmvXpC4AIVsAtIncbJFQKT7JREdBVjujAtaafIsRjVfdA90ipwW4XU\/rwJJkS1BRB2ILbnVQ42CxMrdPLOZf0Jhgc8RjwbcxwhZPJ81PvS0tYG+6oPA9V\/Bk7XRGd91kR4qX51vKfcIqRIqIt9ZBp86MSFqgnYVRbATW2RS2TUae4eJLcmbyPqGIRYD6o8E+nmh2El+FYWVyBSX\/zjj5zSRSa39pMF7eCsQT8P51Y3yP592wZcmkU3zapEiOqH2Yx27u1G5GjrXyDEbiS+jmQJeFHM1Tvl5lKWe5c9jCDTmb9UuNlW\/JQkuNiHvZ3JMzTwJXlrrsbul85+TtwD3JhHxukXum0VP2rK0aeYSnkglpLkZelFwpW0baZBRFmj3A+jJHB9gWxBwz+N8vh\/XJdfQY6W\/CEKrwRvyBQhd4MaNZdxXSv5t7p2dPu70tsPLRJ3cbaW7H37dm7scZhTYUOrGfg5uLNxAFFIvKz+f+ph1F378O3u6ZHkO\/S87MB\/zYbRqjQmyoAt6oKZytdohLlV8G5M\/DtLUz3OkkR8u77RHZ\/RpYbSC5Z8JSPn2Y7PeMVDtDBr7sQ1kvtkzwRo2Si\/RolY4vO5pkMIKd0d1JqUTDNuFkk9FjtxKh+crh7cWdEZ62RwYgVpEH4ltGWTjTJA6VoN+gsAU8OJXuuTtMH4Wxsbj7NMfUXvVfvXCzhOqZW7QmM+pwcZLUXuk8eDhBORiHC7tBpb6mDpmaUQh+F+k6E\/YwXQjp7xpSrD0jiFGw2kGW6kh6NBZeD1SHm53S+aruu26ZTA6rNZiRsZfqg4VWU7M5JJuVoWOTUbWDUNGzstKcjHA33FdsXT2bjPD0\/hI4aS7kIpUcYpw\/j4sfYqbS28E4I2z2OPGaVDZSf+iiAnFGAOXjVfrTptUSKjFRPpGPPJqRzXw0jU5bdcB40lhDJSETDkG+shZAN2AknRHS6icMdNkzB17WIFT5ejz6zp7pSKdDOU+8UxBCLxXQpXOzZ8Leec4\/KoyHkfI\/11Lm\/8K5stj\/DfOuNYeJMmGr\/4u1XO8aseQK9bL9sMmIKl1qJK1Ua6gtPtmhw\/DYJkAPdtW8jifjP28CD7c0sRykshGa38S9o5WNxajotDuqusttNHfu76mMCFx++qRbK2eoUkloHPn+BHlSqRdKTjP5yDO5YniehdEOxGLyTuzKw8vU\/YUvaX7BYvIk7IAn0mnRsC\/DgIV4zwp1VJLo730BRiSf3TR4dnkJRiymLXYlVHLFnkgn7dtF\/8GB3p9b4nq\/YG9FotqV89I9ioag7MW8aeL5iLengt61XbgGgWJvovGC6TzQ13YgB4xyywGj3LJfGAl9Jshilishr4rRkutZyo4PZKK9GNtSrqJjzEeWnoAMyTJntMMlKGMzWscwero4oQNi2jcOJHYURcp0tF4qEfxpYHqxdcsXNQ\/EHF4yS5cPVc5iRs1hWPg\/50D8f7FOx2wstDhk7IKoHlgYfWXGJgKTpeonAl9Q8MgmqUhcS2dkbwQSb5XTpmzntOs87a47H1jxRmPtHBd5f4TZVwwsnI4xvKEOXua74HNSnCsGbMrBN4B32LFwxiHmcyB1NWk2BysjrMvbs\/WNFPfBPRPuEmqF6N\/Ql\/tuUN5vxP0lhBVpw0C5CtvlSJ35HA\/3\/rOiAOgh4GBG1WEpp0OPPIQ92nHGTiKnzdgYZdZ0pDCyu7QmpCrb20AsE+GpJx6Xr40ZV25N2Twuk1E1jrR3CuY++h08D7\/hUBT3FbYVn606gdf5W0vVKEhKD+vL83gye1U3uklZrF5chw06rEwK4GvrUZMQxfrhnamkLrksfSPv82f6K1h+YPLR3CJe7k0sRJi9WpZmmmBhBsV81YwNS6J81HkUmwMl53GXwBsN1kH+UHy6SHXYGFBdKYl9N26D6NooE6DxX4xlxFRGzWEqKL6E9yMRywqwgb7qJlDpmiN8\/3gORvYwuoZgVq+9ixRr0te61ldY+t27ePF8uNN6FK\/09nwKUcETAceKGOE1AQY\/Ujo9PWCfXOB8aKZ9NvushFNhCSVGO9kZ2SPS7HPY0WOKMnYe3zCLQybjTx\/Z6H8t2UzKd1HGYIxAGH+JiSjnmen9NSAWyvEaKdpQ7YiVcC1tVyrbI1C5PErgRruxiyUfNZuVXPnJ5VHckYS3S0MJFIcMNxtwL972jKRHTR69cl5x46PfI0YWQ3Ttbbvb+wuG0ZIzZLJY0WNU35y8YbAYECNPLzVKW9H7Tt4wrC5z5d8G+PKOgqB8kArgnp1tGXU6wZ45qX6DkfSSes7M8\/ZRrRVMRyfeVBHF3BgB6W2zgociYdHHGVH9VGJI\/FZkrqGdLJPfH3k+0mqY2+h7QPE7OZnBqNHjBu8fEwYBEKNS8gTKqgM5GIEUG+igBCbSCpQJa4QWqyWQr7YCbaICzL5i6Nd8gxTrinjrMYGa0XEJGX9pjOZbrbiPGh8WQaLnOct4vy5lclwqI3QTK1xQ4x5tMd4Ui4p3WKP\/6HaCOqCtIELOcAAoCgm\/loDYKi6Q0zrKJBVYxfHwGV\/qdEbjWDVPWhpAo5pRsXWb7Ri9oBB+SbZZPy9e9+\/OW25JLbO3X3OXJPulfbQj+T63IfdF38jBnIjtvB3MicgtB3MicstBmZ1bDhjllh8GI4KZ3oDXhyo21ooyhg3I+CcpSlqSL8Tu5JSmhdZmNID2NaO5QMgMxFNRsHA+v1XZmn\/DQOLV1tGrQOLtMpYTduc8\/9KRyJ1C7KurbEoPZj8zonr8AUbrWq\/hwVwDD1YaLM+cQH3YBZZHTpjG83opW\/GoDsSxJzrkbrXG3gDS\/vSA9zMj7wfy9QHctfPZANj18fn2SCMO0XiaiIPg402Pwf4PrJ4SZTrsjv+kxe\/L2B32FTKyByBzk9YtsWxqygtsxh2lAhatjZURukumKUZGMhiV1+L1NCh\/zNVgRIzG3+mkypY+tyJGYiHTM2b\/AHeZSMtwPmJfY7GVTvs43mehVuEAAAf0SURBVPec1Qk25HgtrceGjVHzL+TPmyiTuIAo4FtRaUnxdVKRiMDWPdD39TEpn9m5JxTBq79EgOeSWVAxasEGYy1cochK81O7YFkZPZzFnZ5sklkerY+rTDJsk8X7AZ9PfYCNg6B3jLFXgPLR9DLey2OewluRSFt1xFN+lsH8zXQ2\/0SON9tmE8+XZjwHC0Ams9KBbRhJGs+EGXOY\/5DdDtw09AsvVf1OfcM6ZwbpJeG3Aw\/q8GbCKwPTJXZ3+dRKW6xtpW3l7\/a26rDdbX9SHaEnZJdSchMbI\/LtFfNGt3huRmL0MPxqQiYnhDIZT4hn+OC5aAQ23MNj7P0AT8eYyRUzNn5yrDtqnnBSvrR9RDbtaLYMUb34\/C9rfwis1mRn5Jj7BjMqLX4XNOpqwRPBw7Xu4lncc4wydZQ\/Lzg9BsR9V4dbyo05VyvK9Q8rqB6K09G0WoLnH92dhMcp7yEbI2+vN\/LUBGwWa9nbRwXs6d6NbDEK6O0zU4xxJR4sGMRJZp5Wa3z8IbAPV\/USV+Cf8Ukk7IyoP4WrHcp5xEilbm6JgKKqu3Aed7V7cV+2Hnhy\/D5L34eFU9Bh9kbWazyR1ZrnTZ+ZqdlqbG73YcriHzZGdjcszco9bPM1c7UhcdapSz7bEGY1T\/wXBevKms10PnZ09lJTsb9qxu3tLX5pKHjGDYRfgOIifgc8fxgjfAJ72DhcvtG\/yVpmO2HFoVR9FywcAon6jDmmdZUPgaWHGRPRhsz2nnY1LKAiJ2b2jAOt0ZoU2qWIp6fdRfp8PTPOjJ1rWRk5wR6Bpz4W8z65GHU6knc0f7SVEy0dxwCqj+OvzayLBzfTGTPb3cVDsTtrLp+83U9xuP7NUrp4CPc623u4frNnkt6oUl5N3R8d\/267pUdZ637aRLL8xM7oTDC0qGmjVSpTp9PTo9FZtKqZYTjj7DRf03LlMU4QBEvzDeSjKUqlMW3PKC6WwrUA1W61FLa7UndHJ1pSrY2\/ovaRYttH\/0r0tWqU+4u7TzbgNaulamMkVBE3ddxp4sPX2J6V1FUtcXsl+pMNVG\/1DhjtWH4QbUhGEKPGwuHVkvLezsCHAkGBSr3ByBoSnHZK\/fMzgWbHDb9Mv1pS\/KNm1G0fX2hrdi60DFoXlv2i1rX7jkdWFWqh+K0hCXrDqmvLa+3jsbadvGs7lh8OI4WOxEao4huY4XFVdAgLhDqhXFhQV6fIr1PIN5zQ1izmGfY9o1cg32dG+6E\/+2BcZFtvB+MiueVgXCS3HJTZueWAUW5hZSQWpc15Sdib2FoYio1rMCLFjuMO6CyLMPYhIzIUmEmxBCId3fqasAKNbcVimbZaeqsY+8XKVtZti\/clI7sbxHWwvqgv\/LK9zGwPXrnzc+s9X2P5++2tJffd9h6uCU9XvD8W7QnqgMT78VQeFoaWwp5\/me\/54p5SA9yHjJidvvF83bV3obKpOcKT2rCxqPLrcCbcaS2rs0fA2wvR5ScKPB5BPZsIVH3yfEQxrZ4QB6j54hOQPrK1p4wy1Q5saGfjYqql9x0zSvXGxgjvJ37BWI8YvY1nBuaH1mzYWFR5N8PoKF9UB94I3BXMi\/CgKcpU\/6\/qk2hEZFWOUhMzuPOyssmiTS6aXopROZcZPtNqdH5O0tRxiwk82Didt70d2\/2lJuSkhIx3iln8kYVxjwPsI4XzKQGnp5Mr0aRPWqU5Km3Am7ovOmuZvTT+zRBMCybKf48Y2VvmGlpnJvz\/+Og6PA9HR2LjFxqwXaj7k9gaFJDTLf7xwks0l99eOE\/N+7\/46PdpUy5fktEtpk9zyewNMLOQmXmZqDz4G96sb84MlK9FDh0N9i+dxkZvWwG\/zhIAbwtZ9zx8ywb+9u0YnWmKm9RLlZCBbE\/1xl73C4XAzOZVgJiHe4kJnULBk\/PwmQJwrzH6lbEAxXzDNpvkBDP5V4GXVUH6FgjZ7PkvfDfBNsKWyqi595kTiI7FUpRxcNXg1eM52rxHTvS+3x2XWCZ9arg7ec0ysuKMffQr2X+ablqXkTM7Vw+k\/0FKTZvJaMMc1IaNcY9WpbWGDJT2y5TVl\/+d7aMVM4yyXU8vjyiunHho8P4d5phV3I+v4r+dDKPJ+AoNb1ADo0sV7eXXxVx5Z5sEkT9ju40yXX5KQOl1k+30IbB82GMCnkKhwBsFgj3MzHROHYPZCSM8D54ZsSLriG0seWWXbPv4VaRb9YpLKqOYGW\/yeNp8K0Ko8N2piWncxOjceNfiQX07Duu9xSPl1wnEiLn4PFz8RXphk5mPVgdgoQKb18DDmqiaWjIRoYwGzE4YFR4VMcPHqJx5ztq\/l0uy2ofcyVg2pdGiEojS9uhICX5SiBm2KhlDr17Plv8FM3jaaGfxECGQx5hEojLbE0wbi0wvs9ugfAIWtkgSPlTTEP6d7uOXIsoJeeEEEXoWrhz5etgv+GKtVaPSTsjvLYWN85wJ+aPgafbx1i156brfuI1F010IazqzbLiaJDtidNS1NFw9BtMfN1ajGtVddZ2ch06r1XvIOAzN5pCpPMcarX3YhkwXlI9geoHZUaPagQqHqm5yAjr5wY+vY0bOA0aA81FgZgg1D4dRY8l9v0WE8hFiJIj437qzwej32wfwI2AkZiZqCGVI6SdkSPDWGKDgyeqE8jr0KeQROYw5\/AgYvbQcMMot+6E\/e4+HRTjaXQ28SFR7FA2J6sUSqpHlxHggB7IT+f9XupHJOtYLJgAAAABJRU5ErkJggg==\" 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;\">Stoney, podemos decir con seguridad, fue el primero que se\u00f1al\u00f3 el camino para encontrar lo que m\u00e1s tarde conocer\u00edamos como constantes fundamentales, esos par\u00e1metros de la f\u00edsica que son invariantes, aunque su entorno se transforme. Ellas, las constantes, contin\u00faan inalterables como sucede, por ejemplo, con la velocidad de la luz <em>c<\/em>, que sea medida en la manera que sea, est\u00e9 en reposo o est\u00e9 en movimiento quien la mide o la fuente de donde parte, su velocidad ser\u00e1 siempre la misma, 299.792.458 m\/s. Algo an\u00e1logo ocurre con la gravedad, <em>G<\/em>, que en todas partes mide el mismo par\u00e1metro\u00a0 o valor: G = 6&#8217;67259 \u00d7 10<sup>-11<\/sup> m<sup>3<\/sup> s<sup>-2 <\/sup>Kg<sup>-1<\/sup>. Es la fuerza de atracci\u00f3n que act\u00faa entre todos los cuerpos y cuya intensidad depende de la masa de los cuerpos y de la distancia entre ellos; la <a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a> disminuye con el cuadrado de la distancia de acuerdo a la ley de la inversa del cuadrado.<\/p>\n<p style=\"text-align: justify;\">Profesor de filosof\u00eda natural (as\u00ed llamaban antes a la F\u00edsica) en el Queen&#8217;s College Galway en 1860, tras su retiro se traslad\u00f3 a Hornsey, al norte de Londres, y continu\u00f3 publicando un flujo de art\u00edculos en la revista cient\u00edfica de la Royal Dubl\u00edn Society, siendo dif\u00edcil encontrar alguna cuesti\u00f3n sobre la que no haya un art\u00edculo firmado por \u00e9l.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Asociaci\u00f3n Brit\u00e1nica Fotos e Im\u00e1genes de stock - Alamy\" \/><img decoding=\"async\" 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\" alt=\"Asociaci\u00f3n Brit\u00e1nica Fotos e Im\u00e1genes de stock - Alamy\" \/><img decoding=\"async\" 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\" alt=\"Asociaci\u00f3n Brit\u00e1nica Fotos e Im\u00e1genes de stock - Alamy\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRh6LNSVm2SeFGUQ-zzy95kuhW2TlA0p8eCcg&amp;usqp=CAU\" alt=\"A MEETING OF THE TOWN HALL OF MAYORS IN THE TOWN HALL, 1871  Louis-Joseph-Am\u00e9d\u00e9e Daudenarde (1839-1907) et Auguste Deroy (1825-1906).  &quot;Une s\u00e9ance de la Commune dans la salle des Maires \u00e0 l'H\u00f4tel\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Stoney recibi\u00f3 el encargo de hacer una exposici\u00f3n cient\u00edfica del tema que \u00e9l mismo eligiera para el programa de la reuni\u00f3n de Belfast de la Asociaci\u00f3n Brit\u00e1nica. Pensando en qu\u00e9 tema elegir, se dio cuenta de que exist\u00edan medidas y patrones e incluso explicaciones diferentes para unidades que median cosas o distancias o alg\u00fan fen\u00f3meno: se preguntaba la manera de c\u00f3mo definirlos mejor y como interrelacionarlos. Vio una oportunidad para tratar de simplificar esta vasta confusi\u00f3n de patrones humanos de medida de una manera tal que diese m\u00e1s peso a su hip\u00f3tesis del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">En tal situaci\u00f3n, Stoney centr\u00f3 su trabajo en unidades naturales que transcienden los patrones humanos, as\u00ed que trabaj\u00f3 en la unidad de carga electr\u00f3nica (seg\u00fan su concepto), inspirado en los trabajos de Faraday como hemos comentado antes. Tambi\u00e9n, como unidades naturales escogi\u00f3 <em>G<\/em> y <em>c<\/em> que responde, como se ha explicado, a la gravedad universal y la velocidad de la luz en el vac\u00edo.<\/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=\"2013 febrero 25 : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Unidades Adimensionales : Blog de Emilio Silvera V.\" \/><\/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 El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> como faro y sus unidades adimensionales<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En su charla de la Reuni\u00f3n de Belfast, Stoney se refiri\u00f3 al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> como el &#8220;electrino&#8221; y dio el primer c\u00e1lculo de su valor esperado. Demostr\u00f3 que el tr\u00edo m\u00e1gico de <em>G<\/em>, <em>c<\/em> y <em>e<\/em> pod\u00eda combinarse de una manera, y s\u00f3lo de una, de modo que a partir de ellas se creaban una unidad de masa, una unidad de longitud y una unidad de tiempo. Para la velocidad de la luz utiliz\u00f3 un promedio de las medidas existentes, c = 3 \u00d7 10<sup>8<\/sup> metros por segundo; para la constante de gravitaci\u00f3n de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> utiliz\u00f3 el valor obtenido por John Herschel, G = 6&#8217;67259 \u00d7 10<sup>-11<\/sup> m<sup>3<\/sup> s<sup>-2 <\/sup>Kg<sup>-1<\/sup>, y para la unidad de carga del &#8220;electrino&#8221; utiliz\u00f3 e = 10<sup>-20<\/sup> amperios. Estas fueron las inusuales nuevas unidades que \u00e9l encontr\u00f3, en t\u00e9rminos de las constantes <em>e<\/em>, <em>c<\/em> y <em>G<\/em>, y en t\u00e9rminos de gramo, metros y segundos (omito las ecuaciones).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/c\/ca\/Edith%2C_Florence%2C_Johnstone_Stoney.jpg\/220px-Edith%2C_Florence%2C_Johnstone_Stoney.jpg\" alt=\"George Johnstone Stoney - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"2018 diciembre 23 : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estas son cantidades extraordinarias. Aunque una masa de 10<sup>-7<\/sup> gramos no es demasiado espectacular &#8211; es similar a la de una mota de polvo &#8211; las unidades de longitud y tiempo de Stoney eran muy diferentes de cualquiera que hubieran encontrado antes los cient\u00edficos.\u00a0 Eran fant\u00e1sticamente peque\u00f1as, rozando lo inconcebible. No hab\u00eda (y sigue sin haber) ninguna posibilidad de medir directamente tales longitudes y tiempos. En cierto modo, esto es lo que se podr\u00eda haber esperado. Estas unidades no est\u00e1n construidas deliberadamente a partir de dimensiones humanas, por conveniencia humana o para utilidad humana.\u00a0 Est\u00e1n definidas por la propia f\u00e1brica de la realidad f\u00edsica que determina la naturaleza de la luz, la electricidad y la gravedad.\u00a0 No se preocupan de nosotros. Stoney triunf\u00f3 de un modo brillante en su b\u00fasqueda de un sistema de unidades sobrehumanas.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La ciencia no puede resolver el misterio final de la Naturaleza.\u00a0 Y esto se debe a que, en el \u00faltimo an\u00e1lisis, nosotros somos parte del misterio que estamos tratando de resolver&#8221;.<\/p>\n<p style=\"text-align: right;\">Max Planck<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>Las unidades naturales de Max Planck<\/strong><\/p>\n<dl>\n<dd>\n<dl>\n<dd><\/dd>\n<\/dl>\n<\/dd>\n<\/dl>\n<p>Al dar\u00a0<strong>valor 1<\/strong>\u00a0a las cinco constantes fundamentales, las unidades de tiempo, longitud, masa, carga y temperatura se definen as\u00ed:<\/p>\n<table>\n<caption>Tabla 2: Unidades de Planck b\u00e1sicas<\/caption>\n<tbody>\n<tr>\n<th align=\"left\">Nombre<\/th>\n<th align=\"left\">Dimensi\u00f3n<\/th>\n<th align=\"left\">Expresi\u00f3n<\/th>\n<th align=\"left\"><\/th>\n<\/tr>\n<tr>\n<td><strong><a title=\"Longitud de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Longitud_de_Planck\">Longitud de Planck<\/a><\/strong><\/td>\n<td><a title=\"Longitud\" href=\"https:\/\/es.wikipedia.org\/wiki\/Longitud\">Longitud<\/a>\u00a0(L)<\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/e2e874fe5856aa77a9d52885e2b669428bd6c96b\" alt=\"{\\displaystyle l_{P}=c\\ t_{P}={\\sqrt {\\frac {\\hbar G}{c^{3}}}}}\" \/><\/td>\n<td>1.616\u2009252(81) \u00d7 10<sup>\u221235<\/sup>\u00a0<a title=\"Metro\" href=\"https:\/\/es.wikipedia.org\/wiki\/Metro\">m<\/a><\/td>\n<\/tr>\n<tr>\n<td><strong><a title=\"Masa de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa_de_Planck\">Masa de Planck<\/a><\/strong><\/td>\n<td><a title=\"Masa\" href=\"https:\/\/es.wikipedia.org\/wiki\/Masa\">Masa<\/a>\u00a0(M)<\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/1b81be68fd5a211d266aa0b5d75d910eeee37d59\" alt=\"{\\displaystyle m_{P}={\\sqrt {\\frac {\\hbar c}{G}}}}\" \/><\/td>\n<td>2.176\u200944(11) \u00d7 10<sup>\u22128<\/sup>\u00a0<a title=\"Kilogramo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Kilogramo\">kg<\/a><\/td>\n<\/tr>\n<tr>\n<td><strong><a title=\"Tiempo de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tiempo_de_Planck\">Tiempo de Planck<\/a><\/strong><\/td>\n<td><a title=\"Tiempo\" href=\"https:\/\/es.wikipedia.org\/wiki\/Tiempo\">Tiempo<\/a>\u00a0(T)<\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/628b580dcd254a7fde49a8edd9bde8f79b34f1e0\" alt=\"{\\displaystyle t_{P}={\\sqrt {\\frac {\\hbar G}{c^{5}}}}}\" \/><\/td>\n<td>5.391\u200924(27) \u00d7 10<sup>\u221244<\/sup>\u00a0<a title=\"Segundo (unidad de tiempo)\" href=\"https:\/\/es.wikipedia.org\/wiki\/Segundo_(unidad_de_tiempo)\">s<\/a><\/td>\n<\/tr>\n<tr>\n<td><strong><a title=\"Carga de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_de_Planck\">Carga de Planck<\/a><\/strong><\/td>\n<td><a title=\"Carga el\u00e9ctrica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Carga_el%C3%A9ctrica\">Carga el\u00e9ctrica<\/a>\u00a0(Q)<\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/ed06c7f874b9c91fde5be999d4288af1815679b0\" alt=\"{\\displaystyle q_{P}={\\sqrt {\\hbar c4\\pi \\epsilon _{0}}}}\" \/><\/td>\n<td>1.875\u2009545\u2009870(47) \u00d7 10<sup>\u221218<\/sup><\/td>\n<\/tr>\n<tr>\n<td><strong><a title=\"Temperatura de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Temperatura_de_Planck\">Temperatura de Planck<\/a><\/strong><\/td>\n<td><a title=\"Temperatura\" href=\"https:\/\/es.wikipedia.org\/wiki\/Temperatura\">Temperatura<\/a>\u00a0(ML<sup>2<\/sup>T<sup>-2<\/sup>\/k)<\/td>\n<td><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/a9a0e231655d49c991b3368e9ef48f97cd4976c5\" alt=\"{\\displaystyle T_{P}={\\frac {m_{P}c^{2}}{k}}={\\sqrt {\\frac {\\hbar c^{5}}{Gk^{2}}}}}\" \/><\/td>\n<td>1.416\u2009785(71) \u00d7 10<sup>32<\/sup>\u00a0<a title=\"Kelvin\" href=\"https:\/\/es.wikipedia.org\/wiki\/Kelvin\">K<\/a>\u00a0<sup><\/p>\n<p><\/sup><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><strong>Las unidades<\/strong>\u00a0de\u00a0<strong>Planck<\/strong>\u00a0o\u00a0<strong>unidades naturales<\/strong>\u00a0son un sistema de\u00a0<strong>unidades<\/strong>\u00a0propuesto por primera vez en 1899 por\u00a0<strong>Max Planck<\/strong>. El sistema mide varias de las magnitudes fundamentales del universo: tiempo, longitud, masa, carga el\u00e9ctrica y temperatura. &#8230; El uso de este sistema de\u00a0<strong>unidades<\/strong>\u00a0trae consigo varias ventajas.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La idea de Stoney fue descubierta en una forma diferente por el f\u00edsico alem\u00e1n Max Planck en 1899, un a\u00f1o antes de que expusiera al mundo su teor\u00eda del &#8220;cuanto de acci\u00f3n&#8221; <em>h<\/em>.<\/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, el padre de la teor\u00eda cu\u00e1ntica que intent\u00f3 convencer a Hitler  de que permitiera trabajar a los cient\u00edficos jud\u00edos - BBC News Mundo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Constante de PLANCK - Mediawiki de Fisica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Planck es uno de los f\u00edsicos m\u00e1s importantes de todos los tiempos.\u00a0 Como antes he apuntado, descubri\u00f3 la naturaleza cu\u00e1ntica de la energ\u00eda que puso en marcha la revoluci\u00f3n cu\u00e1ntica de nuestra comprensi\u00f3n del mundo, ofreci\u00f3 la primera descripci\u00f3n correcta de la radiaci\u00f3n t\u00e9rmica (&#8220;espectro de Planck&#8221;) y una de las constantes fundamentales de la naturaleza lleva su nombre.<\/p>\n<p style=\"text-align: justify;\">Ganador del premio Nobel de F\u00edsica de 1918, tambi\u00e9n fue, en el primer momento, el \u00fanico que comprendi\u00f3 la importancia que, para la f\u00edsica y para el mundo, tendr\u00eda el art\u00edculo del joven <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en 1.05, sobre la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial.\u00a0 Hombre tranquilo y modesto que fue profundamente admirado por sus contempor\u00e1neos m\u00e1s j\u00f3venes, como el mismo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y Bohr.<\/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=\"Yuny - Posts | Facebook\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La concepci\u00f3n que ten\u00eda Planck de la naturaleza pon\u00eda mucho \u00e9nfasis en su racionalidad intr\u00ednseca y en su independencia del pensamiento humano. Hab\u00eda que encontrar esas estructuras profundas que estaban lejos de las necesidades de la utilidad y conveniencia humanas pero que, en realidad, estaban ah\u00ed ocultas en lo m\u00e1s profundo de los secretos naturales y eran las responsables de que nuestro mundo, nuestro universo, fuese tal como lo conocemos.<\/p>\n<p style=\"text-align: justify;\">En el \u00faltimo a\u00f1o de su vida un antiguo alumno le pregunt\u00f3 si cre\u00eda que buscar la forma de unir todas las constantes de la naturaleza mediante alguna teor\u00eda m\u00e1s profunda era atractivo. Le contest\u00f3 con el entusiasmo templado por el realismo y experiencia conociendo cuantas dificultades entra\u00f1aba tal empresa.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Su pregunta sobre la posibilidad de unificar todas las constantes universales de la naturaleza, es sin duda una idea atractiva.\u00a0 Por mi parte, sin embargo, tengo dudas de que se logre con \u00e9xito. Pero puedo estar equivocado&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">A diferencia de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Planck no cre\u00eda que se pudiera alcanzar realmente una teor\u00eda globalizadora que explicara todas las constantes de la naturaleza.<\/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%2F02%2F02%2Flo-que-nos-gustaria-saber-i%2F&amp;title=Lo+que+nos+gustar%C3%ADa+saber+I' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F02%2F02%2Flo-que-nos-gustaria-saber-i%2F&amp;title=Lo+que+nos+gustar%C3%ADa+saber+I' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>&nbsp; \u00a0En 1874 estableci\u00f3 la hip\u00f3tesis seg\u00fan la cual la electricidad era creada por unos corp\u00fasculos elementales que llam\u00f3 electrones, cuya carga intent\u00f3 calcular. George J. Stoney, el f\u00edsico irland\u00e9s y pensador exc\u00e9ntrico y original al que, en realidad, debemos la forma de deducir si otros planetas del sistema solar pose\u00edan o no una atm\u00f3sfera [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3720"}],"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=3720"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3720\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=3720"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=3720"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=3720"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}