{"id":25551,"date":"2020-09-16T08:07:21","date_gmt":"2020-09-16T07:07:21","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=25551"},"modified":"2020-09-16T08:07:21","modified_gmt":"2020-09-16T07:07:21","slug":"seran-menos-constantes","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/09\/16\/seran-menos-constantes\/","title":{"rendered":"Seran menos constantes?"},"content":{"rendered":"<header>\n<div>\u00a0<span style=\"text-align: justify;\">\u00bfIn-constante universal? Extra\u00f1os hallazgos en una constante f\u00edsica fundamental<\/span><\/div>\n<\/header>\n<div>\n<figure><img decoding=\"async\" src=\"https:\/\/a.nmas1.org\/upload\/2020\/04\/28\/a11d5fbee6db45b9a25ac4d36a8a2cf6.jpg\" alt=\"\" \/><\/figure>\n<div style=\"text-align: justify;\"><sup><em>Representaci\u00f3n de un cuasar \/ NASA<\/em><\/sup><\/div>\n<div style=\"text-align: justify;\">Luego de observar un cu\u00e1sar a 13 mil millones de a\u00f1os, un equipo de cient\u00edficos acaba de reportar una ligera variaci\u00f3n en el valor de una constante f\u00edsica fundamental que caracteriza la fuerza de la interacci\u00f3n electromagn\u00e9tica. Los detalles fueron publicados en\u00a0<em><a href=\"https:\/\/advances.sciencemag.org\/content\/6\/17\/eaay9672\">Sciences Advances<\/a>.<\/em><\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Constante Estructura Fina\" \/><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAATsAAACgCAMAAABE1DvBAAAAh1BMVEX\/\/\/8AAAD+\/v6dnZ3l5eX7+\/sEBATU1NTOzs6tra3x8fEvLy+wsLCIiIhdXV2VlZWkpKTAwMDIyMju7u7o6Ojd3d2BgYF0dHRlZWUMDAzS0tJGRkZMTExpaWmpqak\/Pz8qKioVFRU6OjqNjY1xcXFVVVUhISEuLi58fHxnZ2dKSkoaGhoiIiJxdMQSAAAPfElEQVR4nO1dh3biuhaVBAJiqgslA6GTMCH\/\/33vFAlsY8DJQCze1b53ZQCDJW8dnaYmhIeHh4eHh4eHh4eHh4eHRwZKKEV\/q67IM0IppeyLiqvybFDavhCeu+9Ci+G81p8PhefuWyCyug2J2Mde530DSgNbXSkXs1cgb+Hl7htA7v7IdisQwy2Qt6m6Ps8E5G4rwVhopXdSrrzclQd4JcEyRAqVGILgDauu0BMBuNND4+AFa7e5w0oq5ZQPqgRXSeieXFVdmWvAKuL\/rnBHdtbEY4mU46rrcw1EmkNiZ7qBxiqFUtarrs81AGnhJ2gVZ8izAO7+yq7Qt79ZCainRgvpYvNC1SK5CJSr3EENoykFP+5xJxRY2ZZwljsdEnMNJ7mDwKxlLIeLCD82Ud9F7pCymhyQ4RBuOVAWGjtE270+q6BioeyzQnaTOsbWRe5EU26Mx+4ydwP3uBNIncAUqAh2kcP5Txe4Mz1TIV2KkgAjHQOCaCex51Zbu8uonjuVhoYO25cndKus2S24wN3ptQbzsElRB36Kw3CAOyGGg9H7e7vdryOR9ebwiKarvjGhWu5IybXepFx3RzhA0XfYqp6jYu60SMZSzkKQL0wTy+YzzQeoWu6aSwlWlczrlmyDsyHsOSrWdx0ofaRY2N6w07qUTLyFKrmj9CZQxyGEwpqEDrvCZ6iOOzSpKynbWnDmuiYb8ivx3JUBOMIzkjSEFnUWO89dGWiQNHBO7LtPELsaj1dUUZufoEK5i5es4PBNE3Nhg+eirkpb0ce0a4CvghFUou3yOHYhquMu\/gDutkBcNIEqTEOnxjpLoTru0D+R4z2OmbyPInaPPXflMKZEyee4FibYcZVjUztKoBrukKUdlhwdIzC3hyYKURF3oO7Qsh7SOg5Tn79dkX9CVdyp+gG5S8uaFl7flQHEY0vOC6foClvPRV5l3IG+A\/euxkM5+EdNZOfX6\/FPIO6SKtobYv8GJ06o30ar50qiCOSOWr+COg9pOoeRteYWbK7Dw4mFqOETVDMVfyNJ8g6b+Qbsxkcd57ZXUpGfYlHhKOjoNJa4qpHxfSbu6jWuOq3d+uWyldCDFRe\/rgVPpurqu9liPSUsFp\/b3648Woig2e\/3B3X9dHkApTP4bcFTp5mJSj8dd5kY6NeTGMqO8ZCee7Icil1XQf8+XSDu4eHh4eHh4eHxn8dF\/\/vpRjd\/Hd75\/zmU6Ly8dAoBn1ddO9exkJdRQXWOwbCTyI2Xl+busdU4FeKwmqVt9FIzD1pXkP1d0bP+Qz2K7+YucQhF2zbYd1Vm9IvY03WXkckLquPWKwU9Kvtowd3rUTAE2LyiQVxALd3i6tIgZp664fu969Ev6KDzexdyZ+xSWuWyLtc58sJH1OMMcc1ttFJK7ppdy35+96fqRxfKdRppiapy+LfQ0rrso+Qj1d6yfQEf7dzP7hvAuU1SKTgWVzwV9r3LqLpubsPnUX6OK\/Gm59XDw8PDw8PDw+N+oMmbOpvj\/s7Pj16qUzB55fyH4pj1U+n01aURnRuPhZuv2QziDzI9iicfu8ld\/tlVZqp0+urFIcObpSCDQRLOf5JvUUE9TgLXqKPGDOq5TD2RESRxkujc6GGh1NzmDigP++Pdu5SLH9USd70bOJjlCmofMre8Ehe\/7SmdtR5nzhRSotM\/w\/z2eKVSQ5MI+242h+7cwl++OMUdra+sfUncHO0IWkkR7E9pv31qbYXS0\/O84KxE3lPpVrOLi9O+LT14lsHaOe7Q9OEiz0aaO1pVoY8pVFwON07VucXLCzPYl5E7Zbaw+\/P9StL2bQ23uIPeaulJyR0KUQ8712Awozo30ot+386pk1GJhDuSh7ucruPvEqBwJ7eGa3InOrMwCaleae5wzy+5ifF1DFQBtYfYXkxWSNZiujCYwtV2ULI43CTGroksSQNSnhy4gd3ijkC6JK3vVCwP9B6rOqY279i3IDq7zA6lr9Rlrz0VqKsgQoTYSN0WvY7y48XFP0VNq3vya+ecvmN0c9yhQxCaV+CoSF65LUgggza\/tFfJAN4YmDVHOkmZ0ZRBmeFQikagE9T6jnLXycudCDspj22ET9ynl6h5aplZCEj88gYHuAngBPD2irv\/TSa9v\/guKLOC3RiYCbevg9y9ZLlT6TN64O9cNswOfrh5xCy98Bz6Ezi7o5slmEfGGTD9VDFpJuyAisr0f5S7nVzVz7lTqfuelaWyVy9+99+RlzuuvlnDqGi3hXZsLtTj1CMrPN+vUW5vaxQ+bIToFJvq1I1M7GxfpeoyknIuCrhTl07+MPF5ZrLEw7YayHOXqYgmsRxcuCrAg34vs3uEokYADyVQNNNSxUF6Fo0R8yCOY52NYlpois65Q36RjjjIAz4xyQ2VQBS4H+83Ic5vq4A7avjFJSdEH2gf2BKF0LlOUr5xmPCyk41NbgZSPNji1tmzeXqFOBSwxJNSC\/Qd\/CTsncc46BPQ\/dIXe4\/a0ecadyAc4Bv\/uVRyJGU+Er4AIOzVPJeIvuiBTnoSPmvi7sW9TggttUxtAzThrbQL+2xzXcSc2X+rhRe3YazNtx60aeNVuUOH7s9Fkwhd9rXsRgIUzsfQGBt4KHy9ZCVKPQzjGxbE0J52h+qsY43LeZ+l+zXY66F\/zGv4gSY3VL7yM7F\/FIqHoIg7TfoEGxd3g7p0HhN4exTLliiEA7KZRr57Mc0HXSZ0Ac8sXJBkkJnALQM1X0DfcsF8nXEHViqLhvUd8UlegEdDnQg+jo7C\/VEod5odhhoriwui1YJa\/SnFHZCyoG6q9qDzeMNsI3daRKA1V3U2jbTbInOn1AwFlXDWZ0GaDt2oNZOHECOWEG7Rp9gFDXmd8zWmxXtU8O\/ZCuqIKvzkpuxe7rKlD32JJenGEW5\/ylsXfwZcUrCE\/jWkhDSKeUP+pR9Qw72Yu+e5CxZyDz8HHbql99iBzUWjAd5j26jxZhQ+aiupIu7gOYb7BquSxqVNjbDLjkSp3RBJdYFuDOVY4w9QFvZ8IcCEoAn0VIK73rVYBzZfZc8+f5o7NKJ7fIN+O3d1CHnxiAFbGm7ZuP2VHUIL+6wSSdSqTViV8NkH+RENauzSh77s4Ta9Jmo8TUHyMQzGXjrVlpVo32U2RDCTH4Edhcpx15o08TbqUy40Vqwpj70bMYWy+uJsevoDcEHu6J\/hiA3Y6zCn1vALe7NTfRlgx5S16YHUGqm7d37YFvdlvo+lEPnochBy3mfpwCNzwpvkdP8oGxmiOz\/+lWG1Qu7sLGbVpL0j0ZxmaILLuJtpTZQE7WbXA\/8OhxqJigkv55qR+VXGPGhl97EJ+ebZPstFY5RAX+yhWcE0zSu5gUeqyFh3zFZMD0Vxn1V2sVWdVN76fBQyvOwWnt2LTlBoYFhBvf3AKk4b43BMSyvmE8qChpkO64lZM5Ts8Wv9GJcP8WAlfhPaY0Ni16URJJu9oOTLDtyb2Ww3m\/UfKn0X5M48huCMd6OZ81M0dtlFuZgC8Jb27hMu0UrgKj4bWj9bOtMwDtxrnbsDdvKxCTrw0PLwOGSC\/Tncr8AHwsn9y9OFR+BqTIZo82BQbhCyfJfFtDk5r3bVFPoQywCfX8Ezyp3OHw9wzp3FMjFZJo1i95c0CVjb9XFVHfwJMQyr2ez2Q43tTe5QNhpnASF32VL+iV2BZeeibKExxkQXebHdAt+7c8Yaxw2rhO+pyS\/hs0B27KAYRyBG52CJ1S07Z+EfcJO7Vqq7nQBddlpuGRGNkDX46A7SVtZocl6KU9HcE48Z0Pr85WUO\/zE6PaRu3JnPOwHzTEZ2TYYDqwcht2DpBQ+RTsxVNil4OqWeDSAXdCfc5K5JXSz3IYSJfI7JTaBdRI9LWhNqswLs3KabxeQ9z29KBwmmRjoVOT2hVZlrNL2oA7Re8tBUKvlt6qhOffh+xrcUd7u8iEWS7EeZFtRqyLvVsvHmrAA\/1xzlMcOdlcEsznNQfyGoIydPrcncaqaPph68Wvq16Oz3dW0cIHC8t92W+NkstmLc5C7iNs+WiMfVlTRhHJDJoemOesc6TocJy938+EUQiX6nqEedcYedfUChA0pxyH23xTvoo\/Yz3M2MKUIkb3JXm8q3e+67epO7PebKc9F08MVbRpfjbgxsTYWxeSSELZS5IUYADRrfFewSAUmFG1HnucPIYR2b8RS298HXzJwmRSaEvktdfRrwm4X8S5Fe0TrfnwDvSdz9MXWnD4\/qlD6LVxz6ZH4UsZ4q14J0fEzf3pvKQxcD5CY2Z6GbSZK6S\/b3Vp9Vc8MQ1gU9x2UYdz5w2\/l6gwVBU8aBrbsxUXsWkJa8z7bwrLo71vUyUgTFJknASX\/UIj2T8jj9TFOebVda5ZqYlYukAd8JOLRvmp+8IXd1YkE0P2U\/uMmd4s2+e6zFxBfRv+SUDuVh6EApVG84IAx9lHICCQ6WoGvzaQ5Q+mdgNWnMvS+sIwQNNnr\/mg7YkULtJHdx9kcg+ofysayirvN1fIfctTvrdoKDVxzxLV\/qcRJOaEBO3bQVLE5sYTRyR77fm7KDcfJAdacpHJTzMumCDdm70b0ED\/\/QyMv29Jniuq3GYRw3O1No0CDrApveUH74ZEoF2AQSmULcn528heYru774z6LJpvZcoEdsU5g7yoxFVgi3\/PsJNz6lAeRqE87pWwtOxSiaN0OvUWjvshhWx0Fkyt5HsZ3ddRoKwAdah\/nUsKIK70qnYofrt7eJaWuMJYDKxuh4smJ9e+CyelfmtcwncAtDF6Wr7aEC0BnRli4HR7ctmqxM5Rd7e0fOGEb26Vb3cPCC3mwHtUJMdruxLejPzgrDYRwVMKS1\/Eb6yXiGx9wc9KaQT36ij+H\/KAzD6NqRMuaCaS0dhrF9gwo5ClunqRjK3C+MAnEshA0Ud5QEpP4Oh5nklbItCEgNufhCLx9aGC4GZb0kG1QeU3THz\/iy9WOv3k9zbs\/8wuQ\/T49w2rU8PVND22y3Ru5e+RfIXVKu5tcf65hrpJJt3VJPoYseSadCnRKFiBR3WvE+8erUUqb0qzG7OsWixqhpe7\/0Axyv8nilOrF94g5dwLtwl0o12II4za9tJF3QkZSp2fOcJqEeIHf\/FVjuUA7upO\/+K1BpuRt6ufsWFA2t8+oE8O++nkfbOAAllmbeJHK3vf0DjyMoLsS4U+jJwyb2\/H8C5A0Cix6t3138cDXgfxXof\/cp14WReHQ5gPEogMKMRE+LettmJTy+gWAn13s7HdnjOwC\/pD4fRE94fnL1MIG5eth6gf9jmKldxxleHh4eHh4eHh4eHh5u43\/lYqS\/gNCPjAAAAABJRU5ErkJggg==\" alt=\"Ciencias Planetarias y Astrobiolog\u00eda : La constante de estructura fina en  nuestro Universo\" \/><\/p>\n<div 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 \u00a0Constante de estructura fina<\/div>\n<div style=\"text-align: justify;\">El electromagnetismo es una de las cuatro fuerzas fundamentales de la naturaleza. La intensidad de la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> se calcula con ayuda de lo que se conoce como constante de estructura fina, un n\u00famero adimensional que involucra la velocidad de la luz, la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>, la carga de los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y la permitividad del vac\u00edo.<\/div>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"El \u00e1tomo de Bohr o teor\u00eda at\u00f3mica\" \/><\/p>\n<div style=\"text-align: justify;\">La <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> mantiene a los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> alrededor de un n\u00facleo en cada \u00e1tomo del universo; sin esta, toda la materia se separar\u00eda. Hasta hace poco, se cre\u00eda que era una fuerza inmutable a lo largo del tiempo y espacio.<\/div>\n<p style=\"text-align: justify;\">\u00a0Sin embargo, en las dos \u00faltimas d\u00e9cadas, el astrof\u00edsico John Webb de la UNSW Sydney ha notado ciertas anomal\u00edas en esta constante. Esto ocasionar\u00eda que la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a> medida en una direcci\u00f3n particular del universo, sea ligeramente diferente.<\/p>\n<p style=\"text-align: justify;\">\u00a0\u201cEncontramos una pista de que ese n\u00famero de constante de estructura fina era diferente en ciertas regiones del universo.\u00a0No solo en funci\u00f3n del tiempo, sino tambi\u00e9n en direcci\u00f3n al universo, lo cual es bastante extra\u00f1o si es correcto &#8230; pero eso es lo que encontramos\u201d, expres\u00f3 Webb.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.investigacionyciencia.es\/images\/7832\/articleImage-minimal.jpg\" alt=\"Cu\u00e1sares y galaxias | Actualidad | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<div style=\"text-align: justify;\">Cu\u00e1sares<\/div>\n<div style=\"text-align: justify;\">Los cu\u00e1sares son especialmente importantes para estudiar c\u00f3mo era el universo en sus inicios. Los m\u00e1s potentes est\u00e1n a unos 12 o 13 mil millones de a\u00f1os de luz de nosotros. Estos nos otorgan informaci\u00f3n sobre c\u00f3mo eran las propiedades del universo en su infancia, con solo mil millones de a\u00f1os.<\/div>\n<div style=\"text-align: justify;\">En este escenario, el equipo realiz\u00f3 cuatro mediciones de la constante fina a lo largo de la l\u00ednea de visi\u00f3n de este cu\u00e1sar. Estas cuatro mediciones no proporcionaban informaci\u00f3n concluyente sobre si hab\u00eda o no alguna variaci\u00f3n en la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>; sin embargo, cuando se comparaban con otras mediciones realizadas por otros cient\u00edficos ajenos al estudio, las diferencias en la constante de estructura fina se hicieron evidentes.<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/astrobitesenespanol.files.wordpress.com\/2016\/10\/screenshot-2.png\" alt=\"Universo isotr\u00f3pico o no? | Astrobites en espa\u00f1ol\" \/><\/p>\n<div style=\"text-align: justify;\">\u00bfUniverso isotr\u00f3pico?<\/div>\n<div style=\"text-align: justify;\">Seg\u00fan Webb, estas mediciones parecen apoyar la idea de que podr\u00eda haber alguna direcci\u00f3n en el universo donde cambian las leyes de la f\u00edsica. \u201cEl universo puede no ser isotr\u00f3pico en sus leyes f\u00edsicas, una que sea la misma, estad\u00edsticamente, en todas las direcciones.<\/div>\n<div style=\"text-align: justify;\">Al reunir todos los datos, el universo parecer\u00eda tener una estructura dipolar. El electromagnetismo parece aumentar gradualmente cuanto m\u00e1s lejos miremos, mientras que disminuye de forma gradual en la direcci\u00f3n opuesta. \u201cEn otras direcciones en el cosmos, la constante de estructura fina sigue siendo solo eso: constante\u201d, explica Webb.<\/div>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2016\/09\/Dibujo20160912-CMB-sky-in-near-isotropic-limit-from-inhomogeneities-to-a-small-anisotropic-expansion-phys-rev-lett.png\" alt=\"Cuantifican la isotrop\u00eda de la expansi\u00f3n c\u00f3smica - La Ciencia de la Mula  Francis\" \/><\/p>\n<div style=\"text-align: justify;\">En otras palabras: el universo parece tener el equivalente a un norte y un sur.<\/div>\n<div style=\"text-align: justify;\">Adicionalmente, otro estudio que realiz\u00f3 observaciones de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> a galaxias y c\u00famulos de galaxias tambi\u00e9n descubri\u00f3 que las propiedades del universo en este sentido no son isotr\u00f3picas y que hay una direcci\u00f3n preferida. Esta direcci\u00f3n coincide con la misma calculada por Webb.<\/div>\n<div style=\"text-align: justify;\">\u00bfQu\u00e9 est\u00e1 sucediendo?<\/div>\n<div style=\"text-align: justify;\">A pesar de tomar los resultados con mucho escepticismo, el profesor Webb dice que, si estos hallazgos contin\u00faan siendo confirmados, pueden ayudar a explicar por qu\u00e9 el universo es como es y por qu\u00e9 hay vida en \u00e9l.<\/div>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Principio Cosmol\u00f3gico: Universo Isotr\u00f3pico y Homog\u00e9neo\" \/><\/p>\n<div style=\"text-align: justify;\">\u201cPlantea una pregunta tentadora: \u00bfesta \u2018situaci\u00f3n de ricitos de oro\u2019, donde las cantidades f\u00edsicas fundamentales como la constante de estructura fina son \u2018correctas\u2019 para favorecer nuestra existencia, se aplica en todo el universo?\u201d, plantea Webb.<\/div>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Astrof\u00edsica y F\u00edsica: \u00bfY si la zona Ricitos de Oro no nos lo dice todo  sobre la habitabilidad?\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Astrof\u00edsica y F\u00edsica: \u00bfY si la zona Ricitos de Oro no nos lo dice todo  sobre la habitabilidad?\" \/><\/p>\n<div style=\"text-align: justify;\">Si se demuestra que existe una direcci\u00f3n preferida en el universo, en el cual las leyes de la f\u00edsica son diferentes, los conceptos m\u00e1s fundamentales de la f\u00edsica moderna necesitar\u00edan ser revisados.<\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><\/p>\n<div style=\"text-align: justify;\">\u00bfPeligra <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>?<\/div>\n<div style=\"text-align: justify;\">La teor\u00eda de la Relatividad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se basa en un universo isotr\u00f3pico, uno que es el mismo, estad\u00edsticamente, en todas las direcciones. Esta asume expl\u00edcitamente la constancia de las leyes de la naturaleza: son las mismas en todas las direcciones.<\/div>\n<div style=\"text-align: justify;\">\u201cSi estos principios fundamentales resultan ser solo buenas aproximaciones, las puertas est\u00e1n abiertas a algunas ideas nuevas y muy interesantes en la f\u00edsica.<\/div>\n<div style=\"text-align: justify;\"><a href=\"https:\/\/nmas1.org\/news\/2018\/09\/05\/adrian-diaz\"><em>Adrian D\u00edaz<\/em><\/a><\/div>\n<div style=\"text-align: justify;\"><em>Esta noticia ha sido publicada originalmente en\u00a0<\/em><a href=\"http:\/\/www.nmas1.org\/\"><em>N+1, ciencia que suma<\/em><\/a><em>.\u00a0<\/em><\/div>\n<div style=\"text-align: justify;\"><em><br \/>\nSobre N+1: Es la primera revista online de divulgaci\u00f3n cient\u00edfica y tecnol\u00f3gica que permite la reproducci\u00f3n total o parcial de sus contenidos por medios de comunicaci\u00f3n, bloggers e influencers, realizando la menci\u00f3n del texto y el enlace a la web: \u201cEsta noticia ha sido publicada originalmente en la revista\u00a0<\/em><a href=\"http:\/\/www.nmas1.org\/\"><em>N+1, ciencia que suma<\/em><\/a><em>:\u00a0<\/em><a href=\"http:\/\/www.nmas1.org\/\" target=\"_blank\"><em>www.nmas1.org<\/em><\/a><em>\u201d.\u200b\u200b\u200b\u200b\u200b\u200b<\/em><\/div>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F09%2F16%2Fseran-menos-constantes%2F&amp;title=Seran+menos+constantes%3F' 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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Extra\u00f1os hallazgos en una constante f\u00edsica fundamental Representaci\u00f3n de un cuasar \/ NASA Luego de observar un cu\u00e1sar a 13 mil millones de a\u00f1os, un equipo de cient\u00edficos acaba de reportar una ligera variaci\u00f3n en el valor de una constante f\u00edsica fundamental que caracteriza la fuerza de la interacci\u00f3n electromagn\u00e9tica. Los detalles fueron [&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":[52],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25551"}],"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=25551"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25551\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=25551"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=25551"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=25551"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}