{"id":28202,"date":"2025-09-04T06:57:50","date_gmt":"2025-09-04T05:57:50","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28202"},"modified":"2025-09-04T06:57:41","modified_gmt":"2025-09-04T05:57:41","slug":"particulas-i-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/09\/04\/particulas-i-2\/","title":{"rendered":"Part\u00edculas I"},"content":{"rendered":"<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<img decoding=\"async\" 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849MQ\/+vypPxHhgOyz7qBwOFKaEUFnbhFjTI9x9QGjEXNB4+1VX43hUW6wXPEADO7vM9QXOx8tNKfYS6LduSYnmNIcTi+9uQGU93bSY3VgCMp1OuY0G3HrNhGzqERe4OfkYgH7plJVASBlmTA9vWiOwnEMNcZkZlYhFCh0MdQdWETtpMmoe2OHtNbvIlu494ZVAU6DUDOVnYKh0jf0mqj2WssmI7tlBzkLmkwYaJGkkGQdgdtPAOm9pLmHROU20YHUiFgee1IcBj1uF+7ZXyrm5XWJmAu+k+O1VK7bvd7ctmywW44GoIzasgCkgbmebYRTKy1xsRZGWMlm4xGRQCAwElQQIAC678ooLHj8QWsN90GPLKMdYzLqCrDmHtKcy6gaiq3w7jOKs3ymLkqiEttIAA2iBcaSo1M+1B1Mt+4Nzu1S44Zp7xnYlWhoE29hO8DpS7tfw5jJBQk5kICH8JDE5jtqsTvqaB1hO1uEJDJncyBkCZTrMczwg22zSY0mn3ZztHbxtl2yMpQEON0iPw3F0PXeG0mACK5b2Jw7faLd7u3ZUb8AJ2yknQaAQJJ8RVi\/SVxJ0RLSBkW8SXMjnFsABdDqJeSOsCgqmDwa58Me8zAd0SpGUlGvZdNd5baSdzoNB23CuzP4ATOkb7DXwg\/DzrgmItWVukKbgTJIJKlwxTMJIUCM0DaY+Ndk7DY17mDttdJL5YzEyWUM4Qk9TlAnr460G3E+BK+L74gQ1tQWGjo6OGRlbpKlgRqCFUHTcbh+EW3jL7KDLJazMY5iTd6AADRFPnJqw4ppUkbrrHpuPeKTYFhnvuDmHejKRrIFu22h9bjD1JoDbjZmy9BzN9APqfcPGt7pAYj90\/M\/wqDBnLOb2mGZvf09BoB5CoLtybiqT0H+FpFBLxBMyun\/LYH3rH5iq7wDjKC2ltkuK\/UFDH94aRVhsnNnM\/iKj3aH5zSprWVmHgx\/r4UG\/FXzLIJ3A19aUth07xcyiVAYEbHoP3oinlijLnDkvoVuDQaqZIIPjodfSgXB50EVp3uUb7mB7\/wCp91C4zhtyzbZ2jJbBaVM+sACfyrzg3Cb18pdv\/dW90tgnO0+MgZOnn6b0Fi4Jh+Z7pG4yL6DVj7zA\/sUzY61iKFAUCABAA2FZNB44ml+Jw4Ps6H5fyo13qE60Cl2IMHSvHufSmGIw4YefSk2K9k9CB1oCr1zasqBSWAPlWUFozIOoqG5dSDrPkAaJ+zJ+rUbYVP1RQIr\/ABO0s50dABJzrAAkD2pynUjY0rv4lLglAYP4umu8EdY61bWwybhQDSnH9n7V1s2XIY1ZJVj5l1IJoEOOvtlkLOkxr4afA6+6hMDiu8Ga6otvmBfKvK4HTTX4zrTO7wBwCqYhjrtcRXURB\/DkfrGrGgb2HxCF2dEdRcT\/AIZAPMSIyPlA6bMaBhhuPYbvHL3URWdml4QmZgS0EiAdPOgcHfw745HtlWKQoyMGDHW7EgQCBbO50JjrS3FW7F3Ml\/7nmzDvFNsTzRDEZCNfE1P2ewiWLoe2pcZmeFKlfYIksNAo5jAoLacOWuJnQKRzaHTNvsRJHnQVlbguTByd+coB5csgGQD6mCNzRuKx2dQ9prfeSIVmJERr7OuxoXCsmcgNIjOdSNeWQAdxJPwoD8en31vwCt8mX+dIu0lxfst4SMzLcgdT00HXerAbqXrnIxBVdcyMNyIjNAPsnaaQ9obB7u5lU5hbuIoIgNm8GPXSgI\/RpbA4fbI\/E1wnz+8dfoBVX\/Sz7eHHld\/+urZ+j8G3gLSOMrL3mZSNRNx2HyIqnfpVuBnsQZAFwHynJv56H4UFN4k83CQQeVBI20toD8wR7q6P+j7jFxitlkUWkTIjAGSx+8IZpiYOwA9ob1zDEOGYkCBAEeihfyq59juKCzbZnzwCLnKCxMsU2G4+689KC\/dr2H2O+SpYd2ZAbKcv4oMHUDWCIMQdDVW\/RkB3N2ARDgEltGMSISIQAHUySxb9kVZOK93jcOi2roa3cuAOyNuoVmKHYrOUAjQxS3s9wf7Jce2tzOjqWjpmDDXc65WUdPZHWaB1ngkn9U\/UUrx2Ia3dS5oQSi5QNszAMZnopJ91G8QaEY+KkfEil\/ELwFyzP4nyr65WI091A5wghVB33PqeY\/Mmkt3iVprzoLgzhiCPMaflTfEPkQnwBM\/OuW4Hs+9+bvf5M5LewSdSeoYUHRrbx\/4NO8C3IPM1R+z\/AAa5buc2Ke6GXLlbNlGoObVm2APxq+JoAKCHioBtODsUYH4Gs4Ze7y2lwiDG3QEcp90jTyqTFrKH+uooHhOF+z2Utk5mA5j+s51aPKfkKBk1zny+An4nT6Gsa551EixJJkkyfy9wqJ3oN81bqaGV6IVtKDal3FcICpI6kTHqNaOWocdPdtHl8CQDQK26DwrysddayguRStWqdxQ93SghNRuKhbHWw2U3FzdFkZj6KNT7qxMdbO1xTr0Phvp40FK7P8Zv3MXctu6ugV2UQuvOoBDAaiKsOJT7tz\/zLX+aq1wbEJavl7jgL9n0hSY516KCdj4U2v8AFLZwV28rFlF62JiOqeMeO9Av4qhdMiswz8sroROmnnrv6Vz1JtXXtgspDMpZWKsdwZKkTNW+1xS3deHLLlEssgEbnXXXTwn61SuKOvesUmJ3O9BYsN2gxdvXvA43i4oYbRuuVvnR+F7WKGDXMMNAATbYSY\/ZcD19rrVdsWycO93Ns2WIEHbrMj4GgFvzQdWxXF079SL7WQoIZriMitrE5mGUjQ\/i60JxW\/cezcP2gOhBP3cGR5XAfSqCnEbug7xx\/bb+NW\/sZw+xfS53tpHYMvMRzQwIgsNSOXY6UFNx2PxDBcyMAhhW+8kxJ3Zj8o2FCYtHNtHYyXa4xB9rTKJJJkzrv4V2b\/8AH8Gv\/wCrZn\/40J+JE0sxeFt24dcLb\/HmhFBjM8HaYAQDzGum1ByK2gzAEgiRIDLJHUb+FWlMOrWcgVpyKAER29l7jicgMmX19BrrVl4JeyXABChtNB6x\/XkKtoRyQQQRB\/L56fM0HN+zlm7h7rXTavk5MoFuxcE+JOdQJ00\/eO1P8Pxa73puPhr+vKoK2wx3JnnAGw38Kt64Rj1X4T+daNgRM9dPGOo6nTc0Cbir5rcDfePHUGJ91DcExouuGCyFQ80CFMgRPiRm26etOMVgg2ggMTAnUzt9Jr3BYLu0VBrG5iJMkk6eZoFXbLF91hHPVuRfU\/yk0l4CkYe1521PxE\/nQ36R8bLLaB0tqWbwzNovwEn+1T\/DYIIiqPZVQB5gCB8hQNeCWBlLnc6D06\/P6U1OketaYW3lRV8B\/XzqTJMT0oNnYACTuYHmfAedRG2Zk7\/IDwqc2x1G21avQDutBYt4yjqSQPWDFFOaFZMzKegM0G1q2QBJEgAaelEIK8Wt0oJ0WsdJUjxFYDW0aUCK+msHcV5UnFUIuT0IHy0rKCwFGI9vp+qN\/HX6UDjcJ1lvdlEHqRy7mmNjFW2A+8Sf3hUeIxSAauNPAEx60FN7Q3Cll2Ns8pTJLtuc\/UEHQpt5ist4UOEcoOe3bZhzcpKq5MAgKZaJGvnUvbS41zBOEXPLKOWc40J9kc07Db8R8CacOVyIrr94yIXKDlgAAgHrzTQVW5wwO6tcjKLZVdDoSVPgNOU\/Gpcfge64Vft29D3qnTQgyhPv0qz30tQxKsADoBBMfGPnSfEcOtYjvEZmy3SmihS5YHKVlgCQqJJcEe0ZnLQU7BW2OLcMxHdovKTp7CzywRqR4daq3Eli40HSeu\/0FddxfZofgUC4ARnuKzEBjqc63V7wkKp1LZdvKleG7A2QGN4m47DfMyqs+AWPqaDmq3fuyviQY9J\/jVj4dYwf2MXLiKXz5GlyJMEghpBRoB0Bg5dtdIO1fZ21hXQLdYi4TIZZKBSsmRGb2hpE6b1crPYXClV0bJCuWDsRc5Wgg9BDTIA30oOXvcGY5JyzyzvHnXQv0ZXVL3kJ5iqMo8QpcN8My0xudn8DZAVsNmUy2YjMw1O75s4AEeA89apNnDXLF03LNzN3dwlH2JA2JGw00Kk+I2oOzWsPrNDfZQzp+6\/pqw\/jW\/Z7i6Yq2HAyPA7y2TJU7SD+JD0Yeh1kUUqcyf8Axt9UoOWpiu6vm2YzW9G\/fLZAPcCSfKK6Rwh89nOR02qh\/pJwdtMQl1b6C4VXNZynNpmh8y6CZAhoJ1IJ2GcE7T4t7a2rKoGkiIDB2ADEksRkQZdAJ1nfQEOnqnnUdxBWYa43dobhXOUUtlkLmIExOoEzE0n7Q8VNlGcMCqgEqBze2oJzTEQfCgNS3ncx7Kj4k\/wE\/Gpb6BFZjoFBJPprXvBrRFpC05nAdgTMFhMe7Qe6lnbbEG3hLmXKJEGTEgkAj1Ike+g5Vxq53t1hkd2dXcqilmBKnJoNcq7nyFP\/ANHuKvXnFu5JSzbB1nUSyoseHmZ9jzqm4PFXu9a9buMjiTnQkEAiCAR0jSPKu4cOwtwKq3Xd2VUOdozMYEgj1GvqaAh1qFbkMBHw2oq9pt89qo\/bDtJcw6oyQCbgDGJ5RzEAeJGnlHvoLzUTiiHA18KEdpNADi7hnKu\/8akCQAK2NjnzT0iK3CUGqJWEUUF0qJ1oIyT4TRCGtLfmKmUUEF\/DBxB0IO\/9f1pXtEgVlBKuBtCItpoIE6x8a2Wyi6KiL6KBW6isagHuvFA4u2Gy+0CvskbiekHcbUwdJFRG3J2NAhxvERaWHLNHNlRY8gWJOnu8KBPGLZs5ksnvRczgkAbNO4EmVkTHWrGeEobnegFX2zBiJHSQND8KYO5AH4o66T9KClp2na65QBkf9UBD8CQZ+AprgLOJeWN6yyz7LIwdP2WKED5bEV7\/ALJtd413uwXbdySWHpPsj0ipO5u\/gxGQfq5LZ19XQn50Gz9n7Nwlr6JcYE5DlPKpjTWdZnXrpWcTa5ats1tlZVCwpBkCQCfQLrA3gihjgbhcOcUcw2bu7Ej0Jt6bn40Q2EvEEHG3CCCCMlkTOm4tSKBCmFxAuXGS4VDkEKqqAqjMAoW5Okkk6jfw0qt47g4tzyEEdQsSdZjKAPhpV1GPtWryYRzcDsOVmUMuzGC5PtQhO3hT\/BYFCOTY9epn1oOPYDE3bNwXLVwh16nmEaSpnXKY1Fdfv4kW4dholl3byC5CfpVQ7VYIuVvWu77u3nR3ykyWe2g0RWLEQdY08gSasHHWCspa4ETubisCjPIYIvsoDygkH3etBxjGXmvM9xmBuOS5n8RJnT4gAdBFdYTHL3FhC6yBq+QAuFYJIgBQOaTEajTSapXF+zFxALuHU3bLguCFCm2w3ADEEjQwRMjSNixmG4cWs22uv3YYkhnYDIc5kajKBmnw9odTQWvh3aqzctjXVR12IGkzXP8AtP2mW6z27IBU6Nc8Y6IOg\/a+HjUHaDhN+0qoFzo50dIggfhkGD49NqQPg3X2ljylZ8ehoGfD+1mNsKEt4l1UbKcrqPIBw0DyEVdePcYtNYwxx1u473bYud1adkRZAIJBO8FTHSY1ia5ncsyCFOpGzaGffvVq7XcaTEYi0VIyW0RRCFSNiwIIBgaAaeMUFh4HwLh95kNjvEbvOa3c1BVfaE6yNuu1dGxIIYMoLASGAOoEDoTqZj41yfsvxsYe457vvS8QqvBXUliSAYJATTTY67VcMP2mwQZnuJdtsYlrgLgehQsR6wNqBlxDFOV5bTlYzBgBrGugmuIdoeJnEXTzsV2UNpvvy+Nd2t3LlxUNt0yEaOCDIjSB4\/wrzhHAMNhh93aTPuXZVNxiTJJeJ3OwgDoBQQ8FNy7hrTXFKObaZ1YQ0wJ5T7Mmd\/GjjbCjQUQ5qC4aAY71i1jtUT3QKCatWOsUM+PRIzMBJ9\/\/AI\/nUqId5\/n50BHTepEWhxeTMFLDMdhIzHrtRaCg9Ir2sasoD0tCsyeVTAVmWghy1o6UQRXmWgDKGvClFMlQutBA1sHeofsyeE++iHBrSKAPEYUyDb26g9PMUrwOCxKYl3uXVNllIRDOdTKmYyjwYbnerEK2DDqKCu43srZvYpcTcuOxEfdnIbZyrlAIKyRqTE7k+NNsVw4NJURyFZAnQg6CTyj0FD8UwV6c1rFC0vVXRXAP7LSCPQzQ2B4Y1wTdvXLuuz57a+uQBTFAk4l2aTEYpP8AfMy2Mqi0tshlHL\/6kkRIU8wOgii+3FvEJbW5hmfvVJCraTMSAASSsHXlAmNJFWm3atoO6TIhP4FiddzlHxmt8SFttOZUDAwWO5BGxY7kHbrFBW7HZ10u999sxLvBBFxsyERHspkA0oXjVwJZYd2HyAsTlMZu8tqAZ9oEnUzOhq1MB0g9dNPpQN1BdV7ZssoZcrEQs6ydQdfWg5nc4jhL7pyDChZDZhmRmbLl9ga6I2pyimy8Je7iEY3UayNj3iZdIAGTPrJB3GutOx+j3BtnLC5LNIIuRk9BliNfxA0bhuyfd22tW8ZfCOFEFLLMApLCGyCNWJoOc8b4bhWxjILoyZGb7oKoVwVAEkZXkEkhfjVaw\/tKCc4BIAJjL5GTAGm012jBdh8Lb5iXvONQbpEA9NEUA+8GlnDuyjvYZcallrgblZRLRAgyACNZ8NI0oKnwQw51RRGgBHyam+O7tlGqTsMxCkx6+ngfWtbXYLE2zmt3LTkbZgR8yGn4ipsR2OxjKQpsqSNSzsT8kIigu2DhbeHBIACIJmBJAAGviSAPOKYtpVe7SJGECNbd17tFYIGZx+0qqCdCM07iJ6VBhu0\/eIO7C3WUAM2dRqN8yiSp8tPSgsTtQ1xj41VcB27TEXBatWirwZNx1VNNNG1Zj5ZZr3i3E7qoRcW9MzNixcZYH7R0+dA5xOKVfab3D4\/SgjiCxEDSYM766D5x86rj9qcPlW4bdxUa4VMqCyMoEhlBkSrSInrTvhWPsXlPc3VeNwNHAjSVMMNo2oD7OEEcxzayCdx139\/w0ppZtyseUUmPC7bhHe44diBo7KJ8AAYGgo61jDaBS6rTOVHOquYkCRqD0kjWKAXguEQXnBZn1DLIQAEEgnl1zaDfwqxkUusgpcJyDVRmbwEnTbUiSaasKAV6ypCtZQN1r2K1WtpoMArCKya8Z6DRkqF1rd3oa6KDx3HrULOfT51JlFaFKCBp\/WaPAQPympbNsRoT72Y\/U1t3dbLaG\/XxoPe7pZ2m7xcM\/ch85gZrYJdQTzEBdSY001Ez0pwg8alAoKpwTgDoiP3stodNPWTvPjRGP4LduEk3EAjdiT\/4qxm2DuBWrYdNORfLlH8KCt8Cwjo5TNnSJzAEIDtCk7+g2jp1sAQbVI5rQNQbZa9NeFqyg2UVo6A9K8a4FBOwAn4Uj7FcYuYvB2712A7F5gQOV2UfTpQOwtC28Ur5wAwNs6yN9JkeI0Pwqa4HnQ6abFfOd1Pl16UpvWblwuEuXFttlR8yQ0gw2RjGWVkEwwOkRrQScQxTWwhS2105V5U32YknTb86zEcKtXstx7IFyPa2uLP4c41I8jp5VFjnNu8rm4ERcqEkIoIOkM5G20RGsU4JoOV9o+wpe6lvDsoPdO5zjfK1tVDMo1POYOX8JpAnBMfhVuObjYfulzCLjBXAkkIUJViAJymDqK67aBbFXm0ypbtoPJibjv8A4TbqrfpNts1qxbViDcxCJoTqGVxHpJFBV7\/DOJ420ouXEdNLgzsgaYIGqpOxOhrfsr2NvM9u+by2wlxoySXJtuyMJ0ABKEdZB26V0g4FEP3YyAHZNF\/u+z8BNL+zeHYYZR43LreG924aDTjXCDedGS89kBxIEZWgZjAOzHYGmlzAKiqy942QhgpJaZ3Ous61BxG2xFoRJ7yT8DTpUgaeFBX27RLcvPhu7dswyqUDDXWZbTKPPyNNbWNZYDGdAIYZWkDUzsaZLWGgFGLU9Y8m0P8AOva0u2VBmBB6ECJ8fWvKD\/\/Z\" alt=\"Ir\u00e8ne y Fr\u00e9d\u00e9ric Joliot-Curie: radiactividad a la carta - Mujeres con ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Adentrarse en el universo de las part\u00edculas que componen los elementos de la tabla peri\u00f3dica, y en definitiva, la materia conocida, es verdaderamente fant\u00e1stico&#8221;.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Tan pronto como los Joliot-Curie crearon el primer is\u00f3topo radiactivo artificial, los f\u00edsicos se lanzaron en tropel a producir tribus enteras de ellas. En realidad, las variedades radiactivas de cada elemento en la tabla peri\u00f3dica son producto de laboratorio. En la moderna tabla peri\u00f3dica, cada elemento es una familia con miembros estables e inestables, algunos procedentes de la naturaleza, otros s\u00f3lo del laboratorio. Por ejemplo, el hidr\u00f3geno presenta tres variedades: en primer lugar, el corriente, que tienen un solo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. En 1932, el qu\u00edmico Harold Urey logr\u00f3 aislar el segundo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS0q1DiBd-XRNNS4Hc5YjmeCfCuryx6hHls9ZM7hNgCgooR1jvW9RF8kB7PfPpq1UpxWGs&amp;usqp=CAU\" alt=\"El experimento de Miller-Urey: Las primeras pistas sobre el origen de la vida en la tierra\" width=\"441\" height=\"253\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Deuterio, \u00abagua pesada\u00bb y el origen de la vida; Harold C. Urey. | A hombros de gigantes. Ciencia y tecnolog\u00eda\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;En oto\u00f1o de 1952, un profesor y premio Nobel de sesenta a\u00f1os, Harold C. Urey, y un estudiante de posgrado de 22, Stanley L. Miller, se sentaron en un despacho del Departamento de Qu\u00edmica de la Universidad de Chicago para discutir c\u00f3mo podr\u00edan simular las condiciones y reacciones que produjeron los compuestos org\u00e1nicos de la Tierra primitiva. Una conferencia de Urey en oto\u00f1o de 1951 estimul\u00f3 el inter\u00e9s de Miller por una cuesti\u00f3n que durante mucho tiempo se hab\u00eda considerado inextricable: c\u00f3mo se origin\u00f3 la vida en la Tierra a partir de materia inanimada. Despu\u00e9s de esperar casi un a\u00f1o, Miller consigui\u00f3 finalmente reunir el valor para acercarse a Urey y preguntarle sobre la posibilidad de realizar un experimento para verificar las ideas de Urey sobre la creaci\u00f3n de los compuestos org\u00e1nicos en la Tierra temprana. Tras cierta vacilaci\u00f3n, Urey accedi\u00f3 a permitir a Miller llevar a cabo el experimento, siempre que obtuviera resultados en seis meses que sugirieran que val\u00eda la pena continuarlo. El problema que ocupaba su atenci\u00f3n en la reuni\u00f3n de 1952 era c\u00f3mo crear un experimento que pudiera demostrar c\u00f3mo se podr\u00edan haber producido algunos de los compuestos org\u00e1nicos esenciales que se piensa que fueron importantes para el origen de la vida (Bada y Lazcano, 2012)&#8221;<\/p>\n<p>&nbsp;<\/p><\/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 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQEkgL1b1KUdu6ISaLv6GC4QSqusZV4cKZPB2goA9d3YMXFVdhFs6-IOp2EIPcOK7PM4b0&amp;usqp=CAU\" alt=\"La chispa de la vida: El experimento de Miller, sesenta a\u00f1os despu\u00e9s - Naukas\" \/><\/p>\n<p style=\"text-align: justify;\">Lo consigui\u00f3 sometiendo a lenta evaporaci\u00f3n una gran cantidad de agua, de acuerdo con la teor\u00eda de que los residuos representar\u00edan una concentraci\u00f3n de la forma m\u00e1s pesada del hidr\u00f3geno que se conoc\u00eda, y, en efecto, cuando se examinaron al espectroscopio las \u00faltimas gotas de agua no evaporadas, se descubri\u00f3 en el espectro una leve l\u00ednea cuya posici\u00f3n matem\u00e1tica revelaba la presencia de\u00a0<em>hidr\u00f3geno pesado<\/em>.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.lifeder.com\/wp-content\/uploads\/2018\/06\/ISOTOPOS-DEL-HIDROGENO.jpg\" alt=\"Deuterio: qu\u00e9 es, estructura, propiedades, usos\" width=\"638\" height=\"505\" \/><\/p>\n<p>&nbsp;<\/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 <strong>\u00a0 \u00a0 \u00a0Is\u00f3topos del Hidr\u00f3geno<\/strong><\/p>\n<p style=\"text-align: justify;\">El n\u00facleo de hidr\u00f3geno pesado est\u00e1 constituido por un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>. Como tiene un n\u00famero m\u00e1sico de 2, el is\u00f3topo es hidr\u00f3geno. Urey llam\u00f3 a este \u00e1tomo\u00a0<em><a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a><\/em>\u00a0(de la voz griega\u00a0<em>deutoros<\/em>, \u201csegundo\u201d), y el n\u00facleo\u00a0<em>deuter\u00f3n<\/em>. Una mol\u00e9cula de agua que contenga <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> se denomina\u00a0<em>agua pesada<\/em>, que tiene puntos de ebullici\u00f3n y congelaci\u00f3n superiores al agua ordinaria, ya que la masa del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> es dos veces mayor que la del hidr\u00f3geno corriente. Mientras que \u00e9sta hierve a 100\u00ba C y se congela a 0\u00ba C, el agua pesada hierve a 101\u201942\u00ba C y se congela a 3\u201979\u00ba C. El punto de ebullici\u00f3n del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> es de -23\u20197\u00ba K, frente a los 20\u20194\u00ba K del hidr\u00f3geno corriente. El <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> se presenta en la naturaleza en la proporci\u00f3n de una parte por cada 6.000 partes de hidr\u00f3geno corriente. En 1934 se otorg\u00f3 a Urey el premio Nobel de Qu\u00edmica por su descubrimiento del <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a>.<img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/>\u00a0El <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> result\u00f3 ser una part\u00edcula muy valiosa para bombardear los n\u00facleos. En 1934, el f\u00edsico australiano Marcus Lawrence Edwin Oliphant y el austriaco P. Harteck atacaron el <a href=\"#\" onclick=\"referencia('deuterio',event); return false;\">deuterio<\/a> con deuterones y produjeron una tercera forma de hidr\u00f3geno, constituido por un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y dos <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. La reacci\u00f3n se plante\u00f3 as\u00ed:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR2unfC5d0_lFevPawhwqF813Ls0DU9BvteRpXHU7tUHuvlkgvxOwWaTyXbziu_VkSLv0A&amp;usqp=CAU\" alt=\"ISO = IGUAL. - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">hidr\u00f3geno 2 + hidr\u00f3geno 2 = hidr\u00f3geno 3 + hidr\u00f3geno 1<\/p>\n<p style=\"text-align: justify;\">Este nuevo hidr\u00f3geno superpesado se denomin\u00f3\u00a0<em><a href=\"#\" onclick=\"referencia('tritio',event); return false;\">tritio<\/a><\/em>\u00a0(del griego\u00a0<em>tritos<\/em>, \u201ctercero\u201d); su ebullici\u00f3n a 25\u00ba K y su fusi\u00f3n\u00a0 a 20\u20195\u00ba K.<\/p>\n<p style=\"text-align: justify;\">Como es mi costumbre, me desv\u00edo del tema y sin poderlo evitar, mis ideas (que parecen tener vida propia), cogen los caminos m\u00e1s diversos. Basta con que se cruce en el camino del trabajo que realizo un fugaz recuerdo; lo sigo y me lleva a destinos distintos de los que me propuse al comenzar. As\u00ed, en este caso, me pas\u00e9 a la qu\u00edmica, que tambi\u00e9n me gusta mucho y est\u00e1 directamente relacionada con la f\u00edsica; de hecho son hermanas: la madre, las matem\u00e1ticas, la \u00fanica que finalmente lo podr\u00e1 explicar todo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.monografias.com\/trabajos104\/configuracion-electronica-y-numeros-cuanticos\/img6.png\" alt=\"Configuraci\u00f3n electr\u00f3nica y n\u00fameros cu\u00e1nticos\" \/><\/p>\n<p style=\"text-align: justify;\">Estamos hablando de las part\u00edculas y no podemos dejar a un lado el tema del movimiento rotatorio de las mismas. Usualmente se ve c\u00f3mo la part\u00edcula gira sobre su eje, a semejanza de un trompo, o como la Tierra o el Sol, o nuestra galaxia o, si se me permite decirlo, como el propio universo. En 1925, los f\u00edsicos holandeses George Eugene Uhlenbeck y Samuel Abraham Goudsmit aludieron por primera vez a esa rotaci\u00f3n de las part\u00edculas. \u00c9stas, al girar, generan un min\u00fasculo campo electromagn\u00e9tico; tales campos han sido objeto de medidas y exploraciones, principalmente por parte del f\u00edsico alem\u00e1n Otto Stern y el f\u00edsico norteamericano Isaac Rabi, quienes recibieron los premios Nobel de F\u00edsica en 1943 y 1944 respectivamente, por sus trabajos sobre dicho fen\u00f3meno.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTctgG2yzZ6CyUXJQrS_xzgZV_0zrOIrxKIeU7CQ5jJQQbolN5X4LUD3h1wJ29q6oPTMb4&amp;usqp=CAU\" alt=\"The Bose-Einstein Distribution\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ-E731y-IMrkZpqLGvybDsKXh6AZGFtHxyV1b2KMdpKQ3z363LeuFOMjnGB1V-jkt9Q0E&amp;usqp=CAU\" alt=\"Fermi level and Fermi function\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTqmywX6x6W1m0gF0cg8ZGSvQ8NV904Z5_BJHTqk0CPC2VM8rMpjQ2ftJZitc9_0DEzX_c&amp;usqp=CAU\" alt=\"F\u00cdSICA DE SEMICONDUCTORES FUNCIONES ESTAD\u00cdSTICAS DE DISTRIBUCI\u00d3N - ppt descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRCvacAe-myU2jKUc-qBb0WN-sGJLQaQFGBpfCGhCW2d0W-trkX_wPvd2Pth9sy8HD9SuA&amp;usqp=CAU\" alt=\"\u00c1rea de Tecnolog\u00eda Electr\u00f3nica - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">Esas part\u00edculas (al igual que el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>), que poseen espines que pueden medirse en n\u00fameros mitad, se consideran seg\u00fan un sistema de reglas elaboradas independientemente, en 1926, por <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a> y Dirac; por ello, se las llama y conoce como\u00a0<em>estad\u00edsticas Fermi-Dirac<\/em>. Las part\u00edculas que obedecen a las mismas se denominan\u00a0<em><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/em>, por lo cual el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> son todos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Hay tambi\u00e9n part\u00edculas cuya rotaci\u00f3n, al duplicarse, resulta igual a un n\u00famero par. Para manipular sus energ\u00edas hay otra serie de reglas, ideadas por <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y el f\u00edsico indio S. N. Bose. Las part\u00edculas que se adaptan a la\u00a0<em>estad\u00edstica Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/em>\u00a0son\u00a0<em><a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a><\/em>, como por ejemplo la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>.<\/p>\n<p style=\"text-align: justify;\">Las reglas de la mec\u00e1nica cu\u00e1ntica tienen que ser aplicadas si queremos describir estad\u00edsticamente un sistema de part\u00edculas que obedece a reglas de esta teor\u00eda en vez de los de la mec\u00e1nica cl\u00e1sica. En estad\u00edstica cu\u00e1ntica, los estados de energ\u00eda se considera que est\u00e1n cuantizados. La estad\u00edstica de Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se aplica si cualquier n\u00famero de part\u00edculas puede ocupar un estado cu\u00e1ntico dad. Dichas part\u00edculas (como dije antes) son <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>, que tienden a juntarse.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" src=\"https:\/\/lh6.googleusercontent.com\/proxy\/sp3X1W348rqll-1laFSouN4AmF2cgKvnf0t3EUEJp6OIVpGRfHt-B6DzKS8luS84qKZ1O9UQ7jEsGM8D0yDDAlqXxillEcZZCsllr4bUG19yXRomhG-q3Q8\" alt=\"The Bose-Einstein Distribution\" \/><img decoding=\"async\" src=\"https:\/\/phys.libretexts.org\/@api\/deki\/files\/14928\/Screen_Shot_2019-07-23_at_8.51.57_PM.png\" alt=\"6.7: Estad\u00edsticas de Bose-Einstein - LibreTexts Espa\u00f1ol\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> tienen un momento angular\u00a0<em>nh\/2\u03c0<\/em>, donde\u00a0<em>n<\/em>\u00a0es 0 o un entero, y\u00a0<em>h<\/em>\u00a0es la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a>. Para <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> id\u00e9nticos, la funci\u00f3n de ondas es siempre sim\u00e9trica. Si s\u00f3lo una part\u00edcula puede ocupar un estado cu\u00e1ntico, tenemos que aplicar la estad\u00edstica Fermi-Dirac y las part\u00edculas (como tambi\u00e9n antes dije) son los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> que tienen momento angular\u00a0<em>(n + \u00bd)h \/ 2\u03c0<\/em>\u00a0y cualquier funci\u00f3n de ondas de <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> id\u00e9nticos es siempre antisim\u00e9trica. La relaci\u00f3n entre el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y la estad\u00edstica de las part\u00edculas est\u00e1 demostrada por el teorema <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>-estad\u00edstica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La CONSTANTE de PLANCK: definici\u00f3n sencilla - \u00a1\u00a1RESUMEN F\u00c1CIL!!\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En un espacio de dos dimensiones es posible que haya part\u00edculas (o cuasipart\u00edculas) con estad\u00edstica intermedia entre <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> y <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>. Estas part\u00edculas se conocen con el nombre de\u00a0<em>aniones<\/em>; para aniones id\u00e9nticos, la funci\u00f3n de ondas no es sim\u00e9trica (un cambio de fase de +1) o antisim\u00e9trica (un cambio de fase de -1), sino que interpola continuamente entre +1 y -1. Los aniones pueden ser importantes en el an\u00e1lisis del efecto Hall cu\u00e1ntico fraccional y han sido sugeridos como un mecanismo para la superconductividad de alta temperatura.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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alt=\"Principio de exclusi\u00f3n de Pauli - YouTube\" \/><img decoding=\"async\" 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\" alt=\"EL PRINCIPIO DE EXCLUSI\u00d3N DE... - Scientific engineer fx | Facebook\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Debido al <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli, es imposible que dos <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> ocupen el mismo estado cu\u00e1ntico (al contrario de lo que ocurre con los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>). La condensaci\u00f3n Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> es de importancia fundamental para explicar el fen\u00f3meno de la super-fluidez. A temperaturas muy bajas (del orden de 2\u00d710<sup>-7<\/sup> K) se puede formar un condensado de Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en el que varios miles de \u00e1tomos dorman una \u00fanica entidad (un super-\u00e1tomo). Este efecto ha sido observado con \u00e1tomos de rubidio y litio. Como ha habr\u00e9is podido suponer, la condensaci\u00f3n Bose-<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> es llamada as\u00ed en honor al f\u00edsico Satyendra Nath Bose (1894 \u2013 1974) y a Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. As\u00ed que, el <a href=\"#\" onclick=\"referencia('exclusion principio de',event); return false;\">principio de exclusi\u00f3n<\/a> de Pauli tiene aplicaci\u00f3n no s\u00f3lo a los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, sino tambi\u00e9n a los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>; pero no a los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/culturacientifica.com\/app\/uploads\/2014\/01\/bose-fermi.png\" alt=\"La presencia de fermiones aumenta la superfluidez de los bosones \u2014 Cuaderno  de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<strong>\u00a0 Condensado de Bose &#8211; <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para los Fermiones\/Bosones<\/strong><\/p>\n<p style=\"text-align: justify;\">Si nos fijamos en todo lo que estamos hablando aqu\u00ed, es f\u00e1cil comprender c\u00f3mo forma\u00a0 un campo magn\u00e9tico la part\u00edcula cargada que gira, pero ya no resulta tan f\u00e1cil saber por qu\u00e9 ha de hacer lo mismo un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> descargado. Lo cierto es que cuando un rayo de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> incide sobre un hierro magnetizado, no se comporta de la misma forma que lo har\u00eda si el hierro no estuviese magnetizado. El magnetismo del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> sigue siendo un misterio; los f\u00edsicos sospechan que contiene cargas positivas y negativas equivalente a cero, aunque por alguna raz\u00f3n desconocida, logran crear un campo magn\u00e9tico cuando gira la part\u00edcula.<\/p>\n<p style=\"text-align: justify;\">Particularmente creo que, si el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> tiene masa, si la masa es energ\u00eda (<em>E = mc<sup>2<\/sup><\/em>), y si la energ\u00eda es electricidad y magnetismo (seg\u00fan Maxwell), el magnetismo del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> no es tan extra\u00f1o, sino que es un aspecto de lo que en realidad es materia. La materia es la luz, la energ\u00eda, el magnetismo, en\u00a0 definitiva, la fuerza que reina en el universo y que est\u00e1 presente de una u otra forma en todas partes (aunque no podamos verla).<\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V.<\/em><\/strong><\/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%2F2025%2F09%2F04%2Fparticulas-i-2%2F&amp;title=Part%C3%ADculas+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%2F2025%2F09%2F04%2Fparticulas-i-2%2F&amp;title=Part%C3%ADculas+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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Tan pronto como los Joliot-Curie crearon el primer is\u00f3topo [&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\/28202"}],"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=28202"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28202\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28202"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28202"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28202"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}