{"id":28066,"date":"2022-05-31T05:58:13","date_gmt":"2022-05-31T04:58:13","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28066"},"modified":"2022-05-31T05:58:13","modified_gmt":"2022-05-31T04:58:13","slug":"%c2%a1la-fisica-%c2%a1nos-dice-tantas-cosas","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/05\/31\/%c2%a1la-fisica-%c2%a1nos-dice-tantas-cosas\/","title":{"rendered":"\u00a1La F\u00edsica! \u00a1Nos dice tantas cosas&#8230;!"},"content":{"rendered":"<p style=\"text-align: justify;\">Hablamos de F\u00edsica y, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> en sus dos versiones, h y \u0127; la igualdad masa-energ\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>; la Constante gravitacional de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, la constante de estructura fina (137); o, el radio del \u00e1tomo de hidr\u00f3geno..<\/p>\n<p><img decoding=\"async\" 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\" alt=\"La CONSTANTE de PLANCK: definici\u00f3n sencilla - \u00a1\u00a1RESUMEN F\u00c1CIL!!\" \/><img decoding=\"async\" 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\" alt=\"Equivalencia entre masa y energ\u00eda \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTq6xggJffzAePMZaZU_tPhRsFksY7M_xJ1Mg&amp;usqp=CAU\" alt=\"Ley de gravitaci\u00f3n universal - EcuRed\" \/><img decoding=\"async\" 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\" alt=\"Constante Estructura Fina\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"F\u00edsica at\u00f3mica\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a1 Me encantan sus mensajes !<\/p>\n<p style=\"text-align: justify;\">Es verdaderamente meritorio el enorme avance que en tan poco tiempo ha dado la Humanidad, en el campo de la F\u00edsica.<\/p>\n<p style=\"text-align: justify;\">En poco m\u00e1s o menos, un siglo y medio, se ha pasado de la oscuridad a una claridad, no cegadora a\u00fan, pero s\u00ed, aceptable.\u00a0 Son muchos los secretos de la Naturaleza f\u00edsica que han sido desvelados y, el ritmo, parece que se mantiene a un nivel muy elevado.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"PASO INEXORABLE DEL TIEMPO | SAL EN EL PALADAR\" \/><img decoding=\"async\" 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xTdf9RvFV+b\/wBqAonTFcuKY\/eVT8Mv9NV53qzdPxF2233kj0Yn+qqmWoBVCakcC8MKikuRTjD3NaA1HDuGRWHMA++KYcXw9x1Jt3MhAMAAatyk6wPKkOjlyUImdAfnUm48aAqHDrOLZitxw2gJPIeHn41HcY6QrZZrbKSQY0q\/IFAJXb51muPVHxLORJDE+UHQ0BGYjjSXfZU+s1Emw93MUg5D2h3TzqX4rwtcpuJCBQx0XLMnw3p10UwQu20v2pt3rQKFT\/p3gO\/w1iRqD30BY+jOH\/MpK+zsDrE1YkGlRKXCqC4i5AdHQwTbJ3200O425ipO1czKD3jXz2PxoDo1O4hcyMPvKR6iq+5qwYZpRT3qPlQHzTh7XV9rUZWZJ8QYIy0vhsKLj5tMqnXy195kyfdSvG16vEX1II6u88GJHtNGh8\/hXeDXKusdtiT3hABPfE6j31zs3QpbQAZid1diPDQAeWuvvqYwFwK3stpoozdxzfdn2hGp5UxuBgJcAZhJA8TPpoo9afWstu3cYNJCcxrmYn46\/wCaVjN2bxQ0x\/FbefK9tWCtAuKQGCg6bb++ojihtFh1buwIk5joDyGkcqUTCISIBjnMn\/Odd2eHK09k6HlufDTYVFpHdjyQa2zj\/tEMbfiPnTy1bcLbeCFOZZ5aQZ\/ij30re4awkgZQNYJBJHhFcflpFsq2qhWAHITqfn8KlycmkXlp8bg54747JRrzXbd\/O+s22DGIMAAcvOom\/gCsSQwO0a+Y91R\/C7hYtbzdmCSOUgaVZeHZls9YW0D9WR7hqddBM+gq0ovH0c2JQywk32uiMtYAnkw1Gp0AnTXv58uVLJgGnLEgzOnnrJ21mnTcRUMBpcAGUQsHz8f715c4tcAGVcmo7R8DGs789xsKpukym2KO8PwoDRyARGUmDOug7oPjXl3D27YKl\/ZmSNZ7xB0B\/Cm13FuQYudx5kd+5EUxLu2hB01Osajw76lQk+2Q5xXSJO9iLSqXAOdRMM0DQyNhue6voBu3aMfpJ8x\/evmlrbE6nkZ0M7TqI0ma+i+jN0tg8Mx3Nm1PnkE\/GujFGrObO7oX4PczWkPhT6ongLdhl+6xHoYqWrY5gooooApu3+ovirfArHzNOKb3vbQ+JHqpP9NAVH7RU7NlvF19QpHyNUUvFaV04wZuWbYXcXB6FWH4VnvE8OiW2IYqBo7DdVAlo\/XOijumgGL4pQ4TXMY0AnenD3QjBSe1IEeffVf4biYuBoKgtMbxqCBJPhFPBdz3c3izn3kga+UUBoHRPH5bottHbGX37rr4xVqxrQvP3CT8KyJscy3AZ1m22hjUGRsdxFbLc7++gILjOMa3abqSGYKZ1kLAk7bEztWcYbFnOWuQCdwP786tHTDDk5izoQdpBDCOQZSCffNUG7dVBGYt75+dAOOOcUlcs6cq86L8YfCNOVnRwDlB1DzAYA6aiQRzkVA4i5matK6E8DS\/hrL3FlUdmM7Nkc5R5SB7gaAtmPRUBdiFVlhxy12PmNqR4XclSvNTr7x+M1GdNcZ2Mk6kz7hVEwHS17HXKq5muKArk+w2uscxB9QKA1h6m+GNNpfePQkVSeB8TW7hbTi4HbIocyCwYDUPGzVbej13Na8mYfI\/WgMX6aYY\/wDUcQh9nMWAGkkqpAPmWpLE4DIVWWIgyY1yggGFHKZPjU39oVlRxNhGrpaPmJIP8oqNc5876xmABGmZFJg6nv10+7XPN0zoxq0JpmkO05V7TH9bkPdE+YpPEYtOrGckMxLkAba6CTy0j3U7uXgUZdFkwRyMIpG+2sbioZ8EbgzL3ZVB5BdJG\/8AhrHjybxvwKniNtfZBUxqWMnkNvT0pNOJScskjvAg+o1ikF4bB7ZyDc89BEmKTLIusg66x3dx8aJR8Frl5FjjndiIA8TO2up8PxqOxZCyD2hMeY99O2xA7XZ30nb\/AJ8KjceSxY7CFAG2p\/yPjV4QVl46iWOEkvJ5gkFs5gxUTlY6HcHbvjb31ZeFE5XwzH287Bu8heyR7\/iKrWAK5GtsYLMusdxMgnzIqVt4woUuGJFw5dd11X4x8K1yR3Iz0OTbOn0+P+niDNmll7PMGOepiNQa4GQe3sIiSNjMHXb6TXvE7Ki4yqSQe0oB0g68vCm72WAiJj4D36VmqoZE4ycWuUKjEAEEGJMnz5AcqTbFMx0gTz2576eEVzbGzEkRzBUD00\/w0uliNHYhhpBBGXU76aeVTwiis6i5lmNI2DT5xrr5VuvQC7m4fh9ZhWX912UfACsKXDgqSCG2VgRsdANJ0OlbJ9lTH8gCEzkuXB7iQ45n71Xxvkzyp1ZOcKMXry\/rMfUz9amqgrZy4xx96D\/CKna2OYKKKKAKQxP6J7nX49n+ql6b4v2Se4qfRgfpQEZ0vuFcJcZd1yn+JR9axzpHiTkt2pHaJdgNt9B6ya2bpXaL4PEKN+rcjzAzD5Vg\/GieuaTmjKJ8hqPWgGuGY5h5zrTzBsSzDvIFRyNrtNSHDBDExsCfDbx\/GgHeIEu7aQsET4GNPGtZ4Rxi3fwquXUsqgOsxqB41kjYkL8fw\/zeo1rpk5MwB0ME6jxigJvpNxHM7AOxUEjLmJAPdrVau3Cdq9c1wQKA5Wt36GgLw7DEc7St7zJPzrCgmkkgD4+laH0d6W27HDltm4vWWzcCqdXMs7pAGwlgJNANunmKKuSdIGgrOyedSHEsW91yzuznaWMn+1MmFASXRviPUX1eYVuw\/wCydJPkYPrW5dCr+ZLq\/dcH1Ef0188MK2X7J8cbguAmWKJPiUZln4j1oCO+1ZMmLtXI3tQD4q8\/I1WhfyLrJgoiyI+8zkEHbV999Kun2vJAwz\/rMv8AKfkDWbYrHMwAB0ABGn7Xh41hkVs3xukOrOJGSS2tyZ3ka\/P8KUwaTKu5XI5WVBPe0CBvJpjhLeV0nYCRzHskz461xirjW7upyq8do8mG+1YyjfCN4yrljlrSCcxYxpt3jyikWFv9FZ23BgGBMkb686HukmWYEjYMTER5\/U01\/K8onKVk7g76azO9QoslyFkuSYyhcwy7yG2MkETsKieJ5o1ESQfCBIH1FPzjZIhRIjfXNzM6kcq4uHrM4fQZSQTsp3WCdgYA8ia1gqdjf+LXsirl1lRBlgcj3mfx+lK4W87sqmSBr7gDPu3rq8hawrcl398AU44Qn5u4wUljlUHuBIn10FdEqSZywvcibxih1zKBlUIGymWByydCZImeelcWOHobgt6ZbqMbbg9ksAcrFZkQwgjlJqPwV8o+dGyMBuTEADbXSCNIOlXDgmAe1bysS7MxchdVWZHZjvEEmqYcW90Y\/UNa8EHN8t9LyyHwfALhSXYISdEIMKskGZEyeQ5iNdaXxPAGa47ZwQVYqNjm\/RQ5gQF8ZnQbVOvcVRLMqiQJZgok7CSd\/Ckr2Mt2zDuqkbiGMaSJgECu14MUV+TPnofVNdlleONrmlXj9lJx6dW7W82UpozAHKSFMakA7GtU+xm6epxKMZYXVY6QO0gAj9yqwnEbV1gtuWeDkdreZEOUkGWOm23lU\/8AZSGTE4xC4uZgjZguUFlZw4iTqC4HdXK4KLtO0e9g1MssWpxppK0XLiRy4tD3qvzYVYKr\/SIRctt4H4EfjU7ZaVB7wKk0FKKKKAKRxSzbcd6t8jS1eUA2xlsXLTrydGH7ykfWvm++0sT3k77719J4T\/TT9kD4RXzjjrGS5cT7lx1\/dYj6UA3I2qQ4cOyx25D39xnwpsbZ7IG5FL2VbKMoMgxpvMxvynagPblgASx+hMecfWmV64G0UQO7vpTG3DMevnz2j5U2RKA8CUMoApQmNqRaaA6wQHWW85IUuoYgbKSAW9wM+6l8dhwrQCSBoTEa9+vI7+RFNIpXE3SzT3xE8hFANjXLCuzXJFAJE1o32N4mMVcQn2rbQPGUP0rPMtW77Lr2TiVocmFxT+40fGgL99r9onCW3GmS8uvgQRWQXHWDyIzAe4AL9a3P7SrObAXP1Wtt6MKwBHlyNxLH6kVnJcmsHwPHfL1a7MIkmYGmnOvbtxrikXACJ9pDMHkTHhSwwilHkks33tAIkgT5VGdQ9vRhl1Kzy85FUSTNbaOrWINtsrQy8u4eI\/CphVVQD1YbUbPoDvzMez\/zULiLLTDDyPI\/3payzopXtAEeYMcvCqyinyWjJrhku121vkgDZTqd\/ASwg+FNsc1tkuQh1WR4aaQPOfWmqFxBHLQx4+B8PCkmBJZZmQw5js\/snSqKFO7LOVjeyv8A21z3fzCn\/AXAt6OAymRuIaCByjnTDAP+buqWHsmB4yPdS+BQCwWEg5lmdBp3V1SVpnPF00WPhRtk28zgNmAKlSzFpOUKw9kbbzo1LdJXui3mKplR1bQlmkEhSQQARBGnImoXg1tmvW8qkFCGY7CAwJLHlpzNWji5nD3CjA9kMCIYEBwTG4OgNWwwTg1\/Wedr8zhqcbpNN1b8WR\/SGzd6vrGvDsx2EtwMxntBixJ3gSOfnRj8UtvFW7jAw9sEwsnXMBGu8x7qeY\/t4SWAJ6tGIOgkZC3xBpkXLfkN3QHRSQCdiikCNRz1rSSp8fDMNPk3xaklw5RpccdkphccbhAFq8qwTmdIXae890elT3Qu5cXiDA2gttrLBXCiXeUcgsNZ0bSOU61F0n0WV7fGLZJOW5n3BG9owFOzQQB4aVpnTjFW75OP6VKGTPJwVKurbt\/s0rpMvZtnuYj1E\/SpHhdzNbU+FNOkSTZ8mU+sj6170febcdxrnPeJaiiigCiiigG+E9mO5nH8Rj4VivSDBhMZiJ53XI8AzZvka2uxu47m+aq31rJ+nSZcbd\/WyMP3FB+INAVuygzMTyQ693efSmKsewFEFpIPiWKjfu76kATkuR92D4d59KZuoy2zyiD3wTMj40A0CDny+dd3AsjtSABy8JPx0rhzE+fv9PT0ouspOm07eFADlZHMaTy15j6TSFw10N6TegPUWa8dIiYrtWIG1GSVzH70fCfx9KAQIpM0q6ikiKA5zVM9Db\/V4\/CsT\/5UX945frUK4ilMFf6u5bufcdH\/AHWDfSgPovppYD4HEqf\/AMbH01+lfOag5yF30Uc5j6f2r6d4nbz2bi\/eRx6qa+c8FwS41wm3butA7LLbfflOlUmzTGL4YESYMAET37kxp4nx2pbGpbvBpmZknbLGgnfQwdaksJ0exRtj\/troMiQy5eYDe0Vkc\/dXeE6H47rD+aVE2DNctzvMwGJ51ltk+UjV5IrhtEBiUNu0UOq5hlciYjkY7xqDUhavWCgJKq+sAzlyx3an3a1acL0LvgDM9od41MjWJhNeVKW\/s9tyS9waiCEQ6azKkv3aaioeOb8Efc4l20Z9+QNmYdk5Rm7LAkgmNBzEax4Ujbw7EAEGVmCQYgb8tO7lvWn4PoFh7ZBL3HgAclnQ68yG13GogUp\/8B4OSzG85P3rhHu7AGlaRxTMpazCumZAmHZQ6Rq+mh00IaalbXCyLaDMVFxc08p7iNzpEEDn66a\/QXA5Ci2mQnZ1uXCynvGZiPcRrVUuXSv5u4oS7ZZ1zAE9qCqlQNQjd08xtFRmcoI00uTFmur4Ktbtt2vzjBTOdSWmFmJEweflNWrhD2zZZQoKW0MruzBixMroBMnSefdTa7hDdhEktlzKeZO7AxAPa799fKm2EuHKwZzK7BVIzMOzqABynyisYZpRdo0zaWGWO2S8365XosNsDKuQLlIAUACII2gee1KQQuaRlG5DDKImZg6RB38ahcHxDKzJcti3nUW0uL4FtzJBJkiRz5UgLuXNbF42wQd7e+YjU6AAxIkHYCNzXV99JJUkeK\/8fi5SbyOm7Xv5se8SxoRghAyFZbMAUuKwiFI1BGuon3yKa9HsUEx2GBdgq3lVUcklQ7BYDHlrHjTHG3bzhbVyHRDmtsCFJAHI92xg901yWNu+j9YWKm24nVyQykgzp3jQ8vCspZZTlbPT02jhp8e2K+P38m\/cbWbD+EH0YGo\/o1c9pffUtxBM1q4O9G+Rqv8AR94uR3itzMtVFFFAFFFFAN7ejuO\/K3rI\/prMvtMtxi1b71pT6M4\/CtN2uea\/In\/3VQvtQsS9hgCZV10E7FSP5qAzh75UnuIiklIy6HYzG4945e6pK\/wfEXI6vD3W8rbH6V3b6HY9\/ZwlweLFU\/mYUBB4h8zHfUzr415caWPdNW1Ps74g\/tJaTb2rg7o\/QBqQt\/ZbiWMvfsr5B3+YWgKRgMHcu3Bbto1xzMKok+fgPE6VOJ0Dxzf+FUHe1xPkGJ+FaL0T6IfkBuMboutcCicmTKFJJA7RmSR+6KsRqUjOU2nRklv7NsYfauWE\/wBzsfgkVIYf7MnylXxa6kHs2yYiRzcd9aDxK5cS07WUFy4qkqhbKGYbLm5T\/kVA8J6QHF3cOqSh6l719N2Vw4siy8iRD5ydAT1a8pqaRTfIhrf2YWP08RdP7KovzDU7tfZxgV9rrX\/auR\/Iq1cjTTGcQtWlz3bttEmMzuqrOsCSd9D6GppGbnL2QtnoRw9NsMp\/ae4\/wZiKfWej2DT2cJYB7+rQn1Irq9x3Cq6W2xFsO651XMCSsFs2nKATPOKjcZx9GbBvavTavXRbYImZma5bLW1csym2IOb2Sx7PKZnghuT8ssZc959ab4vEi3be45OVFZmgFjAEmANToNhTThfGbWIE2y2uYrmUrmVXKF1nRlzDl3iYkVF4nj9w4xsGmEuXEUILl0NlVA4OsMuUqB+sCdYBihm02ycwmJS6iXEOZHVWUwRKsJBg6jQ86UNQ\/BbDf9Ps21MMMOihiOeQCYDA\/EGqth7+PXCYE2b\/AGbi\/nLly3nNshRkQ5UZip7WrCSQBmWRSyNl9Mvl+8qKWdlRRuzEKo5ak6b0jYxQd7iBXBtlVJZSFaVDShPtCDE99Unj3D8TdXFozXruexmUKrpaVkVHCrbKlWzNMEPnkZSDBqQ4hwR3FxbLPkujCvDXHGZUd+tTOZZJUqZ30qbKuCrl\/wB4Laa5JqncI4ViC1u4rqipNkgu5ZFs4m4GyiIuB1GUlo5NqRFXA1ZGM1T7CayfpbcZMXdCye3LEcpIuDcbwdN9a1ekR0PweIY3rttndtG\/OXFUxoOyrAbRWWaG5I7Pp2XZJr4McTiUyoQ6kTAM7HWddZ1nxNN+JYsuweAsGAdpjwGnLeK3nD9EMCns4W1pzZc59XmpC3gsPb9m3aSO5VX5CudYqPWeez53wq3GVvzbXZEA20LkHyUSPOpDD9H8YwXLhMQTAGttlEc9WAHL4VvTcQsr\/wCW3+8PpSTcasD9OfJWP0qViRR5mY5Y6FcSZiwwwQMIhnRYkCSBnMHcbU9s\/ZljTu1hT3s7E\/wpJ9a09uP2uSufcB8yKRbpEP0bTe8gfIGp\/jRH80iYtIcgVoJygGNpiDFVHhT5bieYFSLcfuHa0o8yW+gqMtI2YHKd50HjNaGRd6K4tHQeVeUApRRRQDe6YdCe5h\/KfpXjY22N7iDzYfjSly0raMoYDXUA69+tdIgGwA8hFAN\/y9ORLfsqzfyg0flnclw\/7cv80U7ooBn+U3OVlv8Acyj5E14bl47JbHm5PyWntFAMPzmmcpHIKDM+ZP0rw05xA08jP0psasjHJ2Bqpt0fZW4n1H5p8UEKOBlUN1ZBIZRI7ZYkjUFiedWsmjKe4+lSZc+CK4FZvJbYXsoJeUQObmRMqjKbjKpftBm1GgYCTFV89CbbWsjC2GXE3b66MUZHdsqOFKMRkYCAYBHMSDdeqb7p\/wA869\/J27viKCpeEVzCdHLdt3K9WLd22iXLa2wobKjIMjBpRSGPZ1895j8TwRLfVW7XW3Li3sMwdwWyWrTEwXChcqozgcyWEyTV0\/JG7x\/nur0YM\/e+H96Whtn6ITA8Is2GZrVvIXme0xAlszBFYkIC2pCgAmlruDtM63GtobiaK5UFl56HfepcYIcya9GDXxPv\/Cp3Ij+GTIpECiFAA10AgamToPE1zbtKgIVVUEkkKAJJ3OnM99TQwqd1diyo5D0puQ+2b7ZCUnewnWDKyMRM6SCD3gjUHyqxRXsVG8LSL2V+zgGVQqJlVRAAEAClRw9+4D31N15Tey32kPNkOOGNzIFd\/wDS35XnUdymB8KlqKhybNYYYwdxREHggPtXLjebE\/M0Do\/a7qmKKqakYvBbQ5GlF4VaH6NP6KAaLw+0P0BXa4S2P0B6U4ooBLqV+6PSusg7hXdFAFFFFAFFFFAFFFFAFFFFAFFFFAFJ9WvcPSiigOwK9oooAooooAooooAooooAooooAooooAooooAooooAooooAooooAooooAooooAooooD\/\/Z\" alt=\"Yo recojo el testigo!! 11F 2020\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a1 El Tiempo !, ese preciado bien, est\u00e1 a nuestro favor.\u00a0 S\u00f3lo tenemos que ir pasando el testigo para alcanzar las metas propuestas.<\/p>\n<p style=\"text-align: justify;\">Pongamos nuestras esperanzas en que no seamos tan irresponsables como para estropearlo todo.<\/p>\n<p style=\"text-align: justify;\">Las voces de Emi y Alicia, en una de sus innumerables discusiones, me distraen.\u00a0 Me concentro y consigo aislarme, ya estoy en otro lugar, todo tranquilo.<\/p>\n<p style=\"text-align: justify;\">Ahora puedo pensar en mis cosas de la F\u00edsica, de la Astronom\u00eda, la Gravedad o el electromagnetismo.<\/p>\n<p style=\"text-align: justify;\">Cuestiones sencillas de entender para los iniciados y, a veces, muy complejas para la gente corriente.\u00a0 Por tal motivo, si escribo sobre estos interesantes temas, mi primera preocupaci\u00f3n es la de buscar la sencillez en lo que explico.\u00a0 No siempre lo consigo.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Las fuerzas fundamentales del Universo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQj6WUgo-ibUrf0wD7G2h_5aTgP7ydpZ-irTQ&amp;usqp=CAU\" alt=\"Son cuatro o seis las fuerzas fundamentales del universo? | Semanario Extra\" \/><\/p>\n<p style=\"text-align: justify;\">El el Universo est\u00e1 presente por todas partes.\u00a0Por ejemplo, quiero explicar el magnetismo y digo:<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Grupo de fen\u00f3menos asociados con los campos magn\u00e9ticos.\u00a0 Siempre que una corriente el\u00e9ctrica fluye, se produce un campo magn\u00e9tico; como el movimiento orbital de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, y el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> at\u00f3micos son equivalentes a peque\u00f1os circuitos de corriente, los \u00e1tomos individuales crean campos magn\u00e9ticos a su alrededor cuando los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> orbitales tienen un momento magn\u00e9tico neto como resultado de su momento angular.\u00a0 El momento angular de un \u00e1tomo es el vector suma de los momentos magn\u00e9ticos de los movimientos orbitales y de los espines de todos los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en el \u00e1tomo.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"El magnetismo - Magnetismo - centrobioenergetica\" \/><\/p>\n<p style=\"text-align: justify;\">Las propiedades magn\u00e9ticas macrosc\u00f3picas de una sustancia tienen su origen en los momentos magn\u00e9ticos de sus \u00e1tomos o mol\u00e9culas constituyentes.\u00a0 Diferentes materiales poseen distintas caracter\u00edsticas en un campo magn\u00e9tico aplicado; hay cuatro tipos de comportamiento magn\u00e9tico:<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"http:\/\/sci-toys.com\/scitoys\/scitoys\/magnets\/pyrolytic_graphite_2\/poke.gif\" alt=\"Diamagnetismo\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">a)\u00a0\u00a0 En diamagnetismo, la magnetizaci\u00f3n est\u00e1 en la direcci\u00f3n opuesta a la del campo aplicado, es decir, la susceptibilidad es negativa.\u00a0 Aunque todas las sustancias son diamagn\u00e9ticas, es una forma d\u00e9bil de magnetismo que puede ser enmascarada por otras formas m\u00e1s fuertes.\u00a0 Tiene su origen, en los cambios inducidos por los campos aplicados en las \u00f3rbitas de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de una sustancia, siendo la direcci\u00f3n del cambio opuesto a la del flujo aplicado (de acuerdo con la ley de Lenz).<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Existe, por tanto, una d\u00e9bil susceptibilidad negativa (del orden de -10<sup>-8 m3<\/sup>\u00a0moL<sup>-1<\/sup>) y una permeabilidad relativa ligeramente menor que uno.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR450fqWkyiKICeLwydeLKiCZThI5buvJp-hGNpESEfQbwgv2mfHQPN8S7gwyhSED8kalM&amp;usqp=CAU\" alt=\"Materiales paramagn\u00e9ticos\" \/><img decoding=\"async\" src=\"https:\/\/i.makeagif.com\/media\/3-15-2017\/SmjBtJ.gif\" alt=\"paramagnetismo on Make a GIF\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">b)\u00a0 En paramagnetismo, los \u00e1tomos o mol\u00e9culas de la sustancia tienen momentos magn\u00e9ticos orbitales o <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> que son capaces de estar alineados en la direcci\u00f3n del campo aplicado.\u00a0 Estos, por tanto, tienen una susceptibilidad positiva (aunque peque\u00f1a) y una permeabilidad relativa ligeramente mayor que uno.\u00a0 El paramagnetismo aparece en todos los \u00e1tomos y mol\u00e9culas con <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> desapareados; es decir; \u00e1tomos libres, radicales libres y compuestos de metales de transici\u00f3n que contienen iones con capas de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> no llenas.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Tambi\u00e9n ocurre en metales como resultado de momentos magn\u00e9ticos asociados a los espines de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de conducci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQiqQvYek_-zNkdOIZf0hWdIJCbkiUmQmCyOA&amp;usqp=CAU\" alt=\"Presentacion Marie Curie\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTQJq2W30Dq4MlCRodwo5rSQ6C5pr1zecRT5w&amp;usqp=CAU\" alt=\"Temperatura curie Momentos magn\u00e9ticosyMateriales con momentos magn\u00e9ticos  que cambian de propiedades a la temperatura de Curie\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">c)\u00a0\u00a0 En sustancias ferromagn\u00e9ticas, dentro de un cierto rango de temperaturas, hay momentos magn\u00e9ticos at\u00f3micos netos, que se alinean de forma que la magnetizaci\u00f3n persiste despu\u00e9s de eliminar el campo aplicado.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Por debajo de una cierta temperatura, llamada el punto de Curie ( o temperatura de Curie), un campo magn\u00e9tico en aumento aplicado a una sustancia ferromagn\u00e9tica causar\u00e1 una magnetizaci\u00f3n creciente hasta un valor m\u00e1ximo, llamado la magnetizaci\u00f3n de saturaci\u00f3n.\u00a0 Esto es debido a que una sustancia ferromagn\u00e9tica est\u00e1 constituida por peque\u00f1as regiones magnetizadas (1-0,1 mm de ancho) llamadas dominios.<\/p>\n<p style=\"text-align: justify;\">El momento magn\u00e9tico total de la muestra de sustancia es el vector suma de los momentos magn\u00e9ticos de los dominios constituyentes.\u00a0 Dentro de cada dominio los momentos at\u00f3micos individuales se alinean espont\u00e1neamente por fuerzas de intercambio, que dependen de si los espines de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> at\u00f3micos son paralelos o antiparalelos.<\/p>\n<p style=\"text-align: justify;\">Sin embargo, en un trozo no magnetizado de material ferromagn\u00e9tico los momentos de los dominios no est\u00e1n alineados; cuando un campo externo es aplicado, esos dominios que est\u00e1n alineados con el campo aumentan de tama\u00f1o a expensas de otros.<\/p>\n<p style=\"text-align: justify;\">En un campo muy intenso todos los dominios se alinean en la direcci\u00f3n del campo y producen la alta magnetizaci\u00f3n observada.\u00a0 El hierro, el n\u00edquel, el cobalto y sus aleaciones son ferromagn\u00e9ticos.\u00a0 Por encima del punto de Curie, los materiales ferromagn\u00e9ticos se vuelven paramagn\u00e9ticos.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Memorias antiferromagn\u00e9ticas para almacenar mejor la informaci\u00f3n\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSD24JYqvGeUgeFXnmmIzctuAlBsF0n2MH1gA&amp;usqp=CAU\" alt=\"Repositorio de la Universidad de Zaragoza \u2013 Zaguan http:\/\/zaguan.unizar.es\" \/><\/p>\n<\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">d)\u00a0 Algunos metales, aleaciones y sales de elementos de transici\u00f3n muestran otro tipo de magnetismo llamado anti-ferromagnetismo.\u00a0 Esto ocurre por debajo de cierta temperatura, llamada la temperatura de N\u00e9el, a la cual se forma espont\u00e1neamente una red ordenada de momentos magn\u00e9ticos at\u00f3micos en la que momentos alternos tienen direcciones opuestas.\u00a0 No hay, por tanto, momento magn\u00e9tico resultante en ausencia de un campo aplicado.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Fluoruro de manganeso(III) - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Grano De Fluoruro De Manganeso Mnf2 - Buy Grano De Fluoruro De Manganeso, Fluoruro De Manganeso,Mnf2 Product on Alibaba.com\" \/><\/p>\n<p style=\"text-align: justify;\">En el fluoruro de manganeso, por ejemplo, esta disposici\u00f3n antiparalela ocurre por debajo de una temperatura de N\u00e9el de 72 k.\u00a0 Por debajo de esta temperatura, el ordenamiento espont\u00e1neo se opone a la tendencia normal de los momentos magn\u00e9ticos de alinearse con el campo aplicado.\u00a0 Por encima de la temperatura de N\u00e9el la sustancia es paramagn\u00e9tica.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/www.researchgate.net\/profile\/Jose-Devienne-2\/publication\/344409540\/figure\/fig2\/AS:940879292403712@1601334512333\/Figura-27-Organizacao-dos-spins-em-materiais-a-ferromagneticos-b-antiferromagneticos.ppm\" alt=\"7: Organiza\u00e7\u00e3o dos spins em materiais a) ferromagn\u00e9ticos, b)... | Download  Scientific Diagram\" \/><\/p>\n<p style=\"text-align: justify;\">Una forma especial de anti-ferromagnetismo es el ferri-magnetismo, un tipo de magnetismo mostrado por las ferritas.\u00a0 En estos materiales, o bien los momentos magn\u00e9ticos de los iones adyacentes son antiparalelos y de intensidad desigual, o bien el n\u00famero de momentos magn\u00e9ticos en una direcci\u00f3n es mayor que el n\u00famero de los que hay en la direcci\u00f3n opuesta.<\/p>\n<p style=\"text-align: justify;\">Mediante una adecuada elecci\u00f3n de los iones de tierra raras en las redes de ferrita es posible dise\u00f1ar sustancias ferri-magn\u00e9ticas con magnetizaciones espec\u00edficas para su uso en componentes electr\u00f3nicos.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQFk-RUftOKVyMgsaOpGcw9Mux9hTlKjgNKHg&amp;usqp=CAU\" alt=\"El magnetismo terrestre Fotograf\u00eda de stock - Alamy\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El campo magn\u00e9tico de la Tierra explicado en espectaculares GIF | Noticias  Univision Planeta | Univision\" \/><\/p>\n<p style=\"text-align: justify;\">Si nos queremos referir al geomagnetismo, estaremos hablando de la ciencia que estudia el campo magn\u00e9tico terrestre.<\/p>\n<p style=\"text-align: justify;\">Si una barra de im\u00e1n es suspendida en cualquier punto de la superficie terrestre, de forma que se pueda mover libremente en todos los planos, el polo Norte del im\u00e1n apuntar\u00e1 en una direcci\u00f3n aproximadamente al Norte.\u00a0 El \u00e1ngulo (D) entre la direcci\u00f3n horizontal a la que apunta y el meridiano geogr\u00e1fico en ese punto se llama la declinaci\u00f3n magn\u00e9tica.\u00a0 Se toma positiva al Este del Norte geogr\u00e1fico y negativa al Oeste.\u00a0 La aguja no estar\u00e1 horizontal salvo en el ecuador magn\u00e9tico.\u00a0 En todos los dem\u00e1s lugares formar\u00e1 un \u00e1ngulo (\/) con la horizontal, llamado la inclinaci\u00f3n magn\u00e9tica.<\/p>\n<p style=\"text-align: justify;\">En todos los polos magn\u00e9ticos \/= 90\u00b0 (+90\u00b0 en el polo Norte, -90\u00b0 en el polo Sur), y la aguja ser\u00e1 vertical.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSKem0PqUBUAfxs2SCv4EXWFhuP9ZbdzOvmig&amp;usqp=CAU\" alt=\"Magnetismo planetario\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS3ERDLwwsZ9E5yR7Sn_f24_lFAEz6j3JWQCQ&amp;usqp=CAU\" alt=\"Con-CIENCIA: SAB\u00cdAS QUE... La Tierra genera un Campo Magn\u00e9tico\" \/><\/p>\n<p style=\"text-align: justify;\">Las posiciones de los polos, que var\u00edan con el tiempo, eran en los a\u00f1os setenta aproximadamente 76, 1 \u00b0 N, 100\u00b0 W (N) y 65, 8\u00b0 S, 139\u00b0 E (S).\u00a0 El vector intensidad F del campo geomagn\u00e9tico se determina por I, D y F, donde F es la intensidad magn\u00e9tica local del campo medida en gauss o tesla, o lo que es igual a: 1 gauss: 10<sup>-4<\/sup>\u00a0teslas). F, I y D, junto con las componentes vertical y horizontal de F y sus componentes Norte y Este, son llamados los elementos magn\u00e9ticos.<\/p>\n<p style=\"text-align: justify;\">Esta explicaci\u00f3n del geomagnetismo, podr\u00eda ser m\u00e1s larga y completa, con muchos m\u00e1s datos t\u00e9cnicos y matem\u00e1ticos.\u00a0 Sin embargo, \u00bf a quien le gustar\u00eda ? A eso me refer\u00eda antes cuando dec\u00eda: &#8220;&#8230; mi primera preocupaci\u00f3n es la de buscar la sencillez en lo que explico.\u00a0\u00a0 No siempre lo consigo.&#8221; Si la explicaci\u00f3n es m\u00e1s t\u00e9cnica y compleja, s\u00f3lo gustar\u00eda a los entendidos y, ellos, no creo que necesiten lo que yo les pueda explicar.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQVVaH53IuaMYNvtNr6AYqJERd6QNFY9NbiWQ&amp;usqp=CAU\" alt=\"Cu\u00e1sar: ciencia ficci\u00f3n y literatura fant\u00e1stica: Bibliogr\u00e1ficas: Terra  Nova: antolog\u00eda de la ciencia ficci\u00f3n contempor\u00e1nea. Selecci\u00f3n de Luis  Pestarini y Mariano Villarreal, rese\u00f1a por Jos\u00e9 De Ambrosio\" \/><img decoding=\"async\" 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\" alt=\"El final del futuro: el mundo rob\u00f3tico despu\u00e9s del coronavirus\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Historias que, no pocas veces, son precursoras de la Ciencia<\/p>\n<p style=\"text-align: justify;\">El lector de ciencia no iniciado, no quiere estas complejidades que, por muy perfectas que puedan resultar t\u00e9cnicamente hablando, siempre les resultaran aburridas, tediosas y lo que es peor, incomprensible. Y, desde luego, son afines a relatos que van m\u00e1s all\u00e1 de la Ciencia actual, que sean imaginativos y que cuenten lo que podr\u00eda pasar en el futuro.<\/p>\n<p style=\"text-align: justify;\">Los buenos escritores-divulgadores de la ciencia, deben contar los fen\u00f3menos naturales revisti\u00e9ndolos de un atractivo y misterioso mundo m\u00e1gico que se desvela ante sus ojos produci\u00e9ndoles asombro y sorpresa ante tales maravillas.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/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%2F2022%2F05%2F31%2F%25c2%25a1la-fisica-%25c2%25a1nos-dice-tantas-cosas%2F&amp;title=%C2%A1La+F%C3%ADsica%21+%C2%A1Nos+dice+tantas+cosas%26%238230%3B%21' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Es verdaderamente meritorio el enorme avance que en tan [&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":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28066"}],"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=28066"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28066\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28066"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28066"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28066"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}