{"id":26987,"date":"2021-08-09T05:17:21","date_gmt":"2021-08-09T04:17:21","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=26987"},"modified":"2021-08-09T05:17:21","modified_gmt":"2021-08-09T04:17:21","slug":"el-micro-mundo-de-los-atomos-y-la-informacion-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/08\/09\/el-micro-mundo-de-los-atomos-y-la-informacion-2\/","title":{"rendered":"El micro mundo de los \u00e1tomos y la informaci\u00f3n"},"content":{"rendered":"<p style=\"text-align: justify;\">Cuando por primera vez se puso este trabajo, dio lugar a comentarios que nos llevan hasta la realidad de hasta donde, resulta para nosotros incomprensible ese micro mundo de la cu\u00e1ntica, ese &#8220;universo&#8221; infinitesimal donde ocurren cosas que, no llegamos a comprender.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTFbBG3sy7KvNdvMcnhbt1YATYO7mWmqcXpgg&amp;usqp=CAU\" alt=\"Qu\u00e9 es la teor\u00eda cu\u00e1ntica, teor\u00eda y ejemplos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSwJ0Prqezp8t0etTUZGQoCjptRel2m_qNowA&amp;usqp=CAU\" alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSBmSmVh6f1t0WsPwU69aRb4nNHLMLfoc6NXw&amp;usqp=CAU\" alt=\"Puede explicarse el cerebro humano usando f\u00edsica cu\u00e1ntica? - BBC News Mundo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTSIY-FOVxQ-1A5-o-EbZMOMkZin19eDgFiQX43OOJUc87flXcX7O9oYe_PgMkHIhZdG5w&amp;usqp=CAU\" alt=\"Otros mundos | Domestika\" \/><\/p>\n<p style=\"text-align: justify;\">S\u00ed, existe otro mundo que no vemos pero, \u00a1est\u00e1 en \u00e9ste! Que no lo podamos ver, no demuestra su inexistencia ubicada en el micro-mundo infinitesimal de las part\u00edculas y los \u00e1tomos que viven all\u00ed<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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4YN6Hf1ya9Z4pZjmaVhLRRR+fIH4rEZBV23146nrtXlhVQWKnSeYRpPUDfqf5UxRL302tcRedosR4RE6gAO4qzCvYW+AWtw36coVibJiYbDThvqdsCsk7\/IVrcNiWTmAjOBkLqwSenlGN8VmTL13qWOHeN7xkECRblYT\/PkmKZiR0TpTkZ7dKhWnNsAM\/P50sOAexFJP+0qtzawAb7kesfJWiwVekNBoNZRMqwJKKKKjuhOoWkpRUmm4XEsfWnS01OtOkpljvsC3mubqaJtqgfrT422qNqYxNXPQZyC40XWvwxiBt6VXuWNP4bLio7lq9YaoPZzCDsEsB9oVUc0wmnMaaa8ZWcS4wmQnxNgj513\/AIeu44g\/kD6lRW1rk7nBEaftEdc5FcJbR7j5iuv4KjaiwOyeYqdXm\/ZwMdDj1xWfi6b2tYDvtx0stXBBho1Mx\/n\/AHC6HxAVQLKQZY+aghIcaPIBrYdwGHlz6iuGHFGaRwigLJJkIBkZzldPfI9utbHjC6hRFhSUSsFzrUjHm\/Y0jYY\/rVLg\/AWeA3KyFDEdRwDk46FD7V6HD953bWs1AkibagZYnjflwXnZpMmo8yCYBM3E2PUrpbjijx27TmVpSssfMDHyMxXGkDGVIFcKcM2QvVmJ9tROBW7bX0m+tldJfM2RzMNuq6h2Y1zqbZHTr7d6dpUwKpkDKTzEkZbGeJETHILtEFrSJ06fIR73PFXeAkrLqXYrqxtuNjWVcZ1EnuSavxqdiNiu\/Xcjpt61nzuaq7RptZQaBtoQOmvTQDor6fxEpN8b\/SmBqGaiMZNYr35niDf3urwExjSUGlpU811JSUtJXChLQKSiuAoTs0rGmUoqYdqEJ6Gkamg06ph808q5F1JA+KsPETVIV0nhd42kCuBg+tbvZDmVmOoVSY1AH0VFd3dtL+CwuQaUQGvXbrwLGyhkI39v8qwLvwkydv5U7SwGAqHwvMhZdPtrD1N46rjrRdJDYBxvg98dq0b7i00qsVAQPpMmnv6D2HtWxDwQAjVlRkamx8I7n8q0rzh1qJFigR3jYazI2zSFVIyrMPhyQSO9Q7TrYPDVKTHgkEG4FxF5B1naBzWjhXOxObuvcwPO8dJXI2HB42R5XkARCBpPxsSM+UVqWfG7gII0HLjRWXBXOeb0B1eoIrUseFtFIA6lSFYeUaiQgDSEAHGSrY77Vt2Mcc6q4eNmChmKBl5bxHMOkkaSQrANnONqSZi8Lmik0Fk+vnrA1B304KjFgsbmqX0McBsecrh7m5J20JzIjqd0yurB8uBnBA27Vz8h1nP7RJrX4qVaQuJCCdZkLEHuRjKjBrIjQ5Okbe\/\/AH1pmqC5oZEg689CCOmk+kq+k0NEq3HKNLK+dSgcvTjAOd8+2KyySdqnlU5wRgjbH+NQoBvms\/E1H1CKZmJOtthYnlG6uaIujP5U1tulAFJviknEkaemoj6KwJtKxpAKSltAupKKKKiUIoooqKEUUtLipAISU5KFpShq5jD8bRK4VYFvkbU1dSHIq\/wW7QMA42r0SDwbFcRho2Tcdq9IMPg3UW1qby08eB4LNxWPZhiBV0O6zvB\/j4xYjlwV9d816bwzjNrcDIdT0\/7xXlHE\/s8nTdMt8hn+lZCWV7AdkkX\/ANoaq6nZVLGyc2V\/42HXqFnPw2Fr+Og4dDp6ajyhe+XPDomRtOCdD48vUkbDBrzeHgdxIsaSvlAzFdJDaNII5Q0nC7b+grBtvE94mMtNt8z89iKuWwuVh+9xszSZLLgYHKIIIcbAHJG+O3Wsev8A+P4jDvBq4nMdWTqCOGnUwFo4Cs7B03tFNjQ6xjQ2PGw15rpo5ra2iS4kDBkIZFaTEqiTCsjL1YALtXJcQ44ommEauyumYzqI0Bjlwyjbfp9KbDwx5Wb7xIxdE\/EAGWULvqZm2B3A2rS4dw28DRqvKBuC6NKxDExrnUpDbAgDqKdw2CodnUz45cY102dG+wkReLLtfEHFVC+oZMXAmANo4\/yy43gtmJ2aLZS3mXvnT+wMetM4jaNHEmTpbJ8pGD1OCa73xNwEWsYkttEcSOjlgxLM3c5O6j2rguNXpuZuY2f2QxxnH5dafaQ7DZ27iODtfpKjRr9\/UzMPh368PNZssx+I7k9feo1Aznsf5VrNGqI7SIW1bREHBUjuy\/KslwP2fXpS+IaWvkmQLwdZ4883DXdOscDomHc+1MJ2xU4Ur1xvUIXPWs+pTcDEQ4zIIgidlZKQHamEU8im4pR82B2Uk2kpaSlyuopaKWugIRTlpKeBmmKbCTbX5rkoaPuKmt3HQ0yN8bGp\/umd1rYwdF5d3uHEkfEzf3VbiNCrv6GZxlN6vcF4\/dWT9TjuCNqrcG4y8DDWpKjtXp3CRw69QArHqxuDoBz7U\/XfhcrqjGkD7wif8mHXrCyMZiX0fDWp52HcbLQ4R9otvcIEJ5Uv9sDSfnVu54jcKNX3aKdOxjJJP0rD4j9lUbeaGUIPff8ApWYfBnEYP1F7+UxX+leNOB7IruLsHigx83bmIHpLS33TlGu2m0d5RbUb+dni\/wA2g\/Vad54lXSytYMrFGAIQ5BxsaZHHNdKsczRxoY1UtFguFHQkD4SW9RgYzVA2nG1252r\/AJtX94qIcJaSMo7sl2HLPIAcyhjhF1A7jO2Ku\/tbqcOOIzcHNcTl5mTYW59E07G4PLlw9FrNyNSekid+CnubMLI1ubtMNGuTg7qjZA8ucn19ao8T8S2sSaIIw6tI\/MEhy0ZIADRnqo6\/nTuE+Hr4zshaOPMessDrViDjRqx5eu4qPw74bgMzLch3I1c4fCsJznVr75HSnMnZ1FxqPqF7gc1zd0cGjUFVCvXriBGVobZgyi\/3nG3Lfha6wv0fdSv93RmlLLqC6jsu2Cc+gIrR4n4cWC31THEiEKqquzjr5yQMn3rciubSykLrh9fMVJWJJVl2CB8\/Bjr71yPFeKXU5Ad3fILDUSwIztpHp2rew7q1eqHvAbTgR+I76X3sZjzCSBc4hrDYG5iA6+3LyWReXxYrgEeULio1hwoyRnU2odx75rYXhnIRZp1w2s5U7HpsMduoNYryFzspx3qwETme4yT4W205xMXF+CbY4OszQb81V67DJ9aR9tsVZkAjzuCSOxqHOcs2\/pWdVogDLm8d54Nb15\/NXg77KMtgbd+tR6sU4jO+NqZWVUJJEWG3IfurQm0lKaSkyF1LTlpop2KsYLrhSjbY0\/TjcUi77GnKdPyp2kwEDNpsfwnmolSx4bY9akTXGQe1R8kHdTv6VZtL0qcOuR3zW5SAaQ6p4XfdqNu136hp63VTuV+S3OGT20+FmGD6itX\/AECmP4lq6nuPPgj64rDi4VDMMxyaX\/hP+NX7VOI2ZDKrFfrgimq+c3dEj7w0PQfEPcLKqZ80YepB\/C7TylbMXiDi9kNMia0H8Sl8\/UVIvjq1k\/XwSo3cxNpGflVnhv2nFfLcQD36n+RFdFb+NeEy41CFT31Kv+FeW7Rw7XGamCz\/AJmPaHed2n5q\/C4zE4Yammfy5svsHN9lzLeIuHjzJLcahuFYbMRuATnpmqsXEI0ilmSNldo9RaRw6nW24QA5GegPauyvuI8EaN\/1GdDdAM9D0964yy5eBsp54jEZ6AImWKE52YAfzqnAYTCPa6MNUbcAh++ptsdI6lPVe08VWg1aum9uIMfAOumg8lHccelmblW6\/ilU86SMwXScnAOB0G+d6bxdLqOdCW8rFCZAd3z8B0jYDrpFOuuLQoqyKRtzhhCN3mzufRlGx9fahfErLDHFFG0haHQoUAKshbIYDc5ALY3rWoirSc006OQH4rjnG5OsSAl6l2\/HmiwBmTubmwIBkK3beEAsby3EqozSNHiQ5Uq\/m8mPhbvVKPilpbqGgjE0qMADLgHY\/CuOoBqNbO\/aQRySTRcw5zKuVBxgk49afxDhFrYyQM0iyMqcxlALLI2SMbdO1N02vbIruDi6SA2zdNARO863ggpOqKTn5JJ\/KN7mJj0ssSaK44hcPIVPXLn4VX8\/Qf3VRvLhYeZFC+tWwpbbfSc5U9qmu+LTyuUUnzOW0dApb\/I4pr2kcL6pAGALKUU4OcYzj51Y5joLmEWsTwFtDMHKBcD5pxpIIDuFmj68VQltWUKzYGdwG7iqjYY+g7CrcYaVu+kZ0gnt\/Wq7rgkA7euKprxUaHAeAnfVxHyHtoSmW2119lC2dxUQGakfptSZx0rFrAF4k2H1vAVoTGGKbQaKTdrZSS0vypBSiptXE8DPzp6N2amDf509X7EfWtCg6DmmCd\/unk4fWyiVJySN13qzDcq20gqsIyN1ORU6zo2zjHuK2aP2ctEMn7rr03dDt6qpwnX21V+LhLE5gcN7E4Naln4pvbXyuMjph1LflvWKlmw3hk1e2cN+VaNvx25i\/Wx6h\/bXNXuhgggtHD4meRv8wkq1IVRleGvHA2K6SDxZYTDFzbjPqq4qdLHgMvRnQ\/MVgfpuxl\/XWoU\/xRgD++pIuHcKf\/zMkf8A0f4VQ+m14nM4fpdb0OYJAUm0bRUZ08Q9Qty48L8H0sUuWyFYgax1A26\/SoLKCCG0lYqvMHlQn42BA1lPUgnpVIeHeGH\/ANRP5pUkfCbeNVBn1rIC0XMcLlV6sCPhPsevakXRReBUqVImfhF8sGPCBY7g+Sewv2jHZXZrj4pGvDMfO3BVre14dFEWmldtyYlUAMw+LDA\/DnON\/Stji\/iOySKLkwhpdIYA5whHwuxX4iPT3qhNwzhqxSMLqOQsFCEnBDDBIwOm1UeD8eitzKq24kV8AZwSpAIAVsbqTVlNjKnia57miCGm1t7ADSdBqdOUqre9kkZiNtAeXnz15J\/FPEV88PJwdBIckITv1wD6e1P4ZwWO3xNfsVDLqiCtk6v2SVNTDinEZYESO2ESaiwbQy6sZ7ttgCsRLdWTVdXBDayAh8x0DuPTfO1MNaHEhjcoJJtoNImNCY3k8VTByZJDRoct3dJFlBxziAklXkA9vNjzO2TgnH0pxsAivLOQz4JEed8lgDq9OtXrnjsAiMVtbDI2ErfH89u9YcsG2uRwSdyM5Y59akWky433E\/CNBYyQb7apimHZQILYtxcR9PmopJy+BgKB0Hbeq5cnyDpT5pSwAAwo6f8A7ULHsOtK1q51LtdToXcmi0CbW1TjQmdPnURNPcY+dMNYtdxByaRtw\/firAg02iiliVJFPFNpakEJw3p4fsRmoqkBNNUnkXH+x5hRUqIRupqVJ1O0in5iqyj0OKmE5xhhkVq4aqGtIByg7RnYfLVvsoOH83VqC0LbxSDPpnBq5HxC5XY5YehGay0SM9H01YgkmQ+Rifrn+VaFNzg3M1pA4scHD\/E3Cpe0O1g9R9VoRcVtv3tqCe5Awf76laXhrfu5U+RU\/wB9VjxZsYkgVvfTg\/mKhkvbc\/uCPkxoD6WaXFsn8TCEv3J2zDo5aEVrw4kfjXA3HaPb1rc49b2Om3McsjFVAfSm+MEhznbqAK5EXFr\/AMNs9hmugsuOQiIJyXRwx3RBuuPgfOdWTUHGmCHUzMGYYbH9QPBBpvEfEep08\/2U\/Fr7hZKxxpIQSuoqFJUjdim\/Vj+WKpRcZjikUQxOw1ghJACuB8HuCMmpDfxxlZorEpMfNuC0OD3VTUk3i65kKItvAHByumIajt3Od6pY2pTYW3IJvvbh5+yrhx+FsgA6uAvzj5qe6veI3Ekan\/V43OE2KRjOx671g8T4alvOedIJdJ82g9fkavXdnO7h72YxBjkhj5gPZT0rDhki1NqVn3OjfHyJqRaxkNygZtATadjaZgWEySYVlGXXaRAGjR\/yP0srF9xLU34MfLXAUbDOPUn1quscSYLsXYg5Udj2+dRGRySPh9tthTX5ajbLN69qk93hFQmY3fYCPwsGp66c0y1gEAe2vmf3TCpYE5wBjb3qvq7D86dJ\/Ooc1jYnEEuvrudyJtb7vQQrwE7X9abmm0VnF02U0UUUVBCWiu78N\/ZZd3lqt3HNbJExcfivIrDQxQ5CxkdR61pQ\/YteuQq3dgxK6wBNKSVOMMMRbjcb+49a7KF5nmnCvRX+x27HW8sB5tH66X4shdP6r4tRAx6kU5PscvCwQXliWIBC86XOCWA25PrG\/wD0N6VMPhcXnIIqQEj3r0OH7HrtgpW7sGDEKpE0vmLDUoH4O+RuKmj+xK\/ONNzZHOrH4s2+k4bH4O+DTLMQGGflb14rkLzgMvcU5B6NivQU+yS8IB++WBBZVH40u7OSqj9T1JBA9xQ\/2PXoyzTWYQZzJzpAmQSGGeVnIIwdqcZjKQIJjrBafVv+lEsK4dbiYfvM\/wDT\/Wke5kPVQfoK70\/YxeDP+tWQxjP40u2cY\/dd9S\/mPWq\/EvsnvYIZZmubVlijeVgkshYqi6jpBiAJxjv3FOf3WmNHu\/yzf\/QUO7HAei4yK6wQeUCQa0oJLhtWIhrA1Bh8Sjrsc1iaj\/FV6xuyjH8Ur5Tunvtg04MQKgyPLjNo8Ib1MGVBzSPE2JHVbsXFOIyQ6NjH8IB0g7dh0NYtjYtqLGZYdO4Jz1G+BjcGs6GUEnWze2D3qVghTChi+5bOwA9hSlOsx9MkeQDvECOTQJnb+TFtHJIaAJ4BXOJzo0is0sk521n19hVSG70ghUAz0Y7kD0qvBMybjb50xnzuT9KqGKghzRld0i36jfzAlWtpgCNv5slnB\/izTC\/lpCfSmFqzq1bxOcNxHH3N1YAlJphpc0lJF0lTSUUUVBCKKKKEL6I+ynxJaQ8Ihia8tYpg03lmnRCMyuQSDuNjkbV09l4nsFdM31gESPSum6QlSdOob4z8I3z26b1rcaS2t0VzbRtqlhiACIPNPIsSE5HQM4z7Zqol3asIiLVDzLh7c+SPyvHzNZzjzL+E249vfAhZFxxfh7K3+1LTJuFlA+9oF0rNFLjGdm\/Dxn+0aYeL2RmWX9KWQwLcf70j\/qZJ2OQSNZZZiuo4wfNg4ArbM8HImmFkrcl5UZVjjLMImKuygDfoTjqcdM7VYU2pjlmFvG0UallZI0fmhV1NywB5vT3INCFzXDeJWMSIP0nYuyNCwJuY9+WhjMec7JhmZfQsdjVifjliXjkHFLMNE6sg+8RaSGLc8N33V2UYPZSela0txai0lu\/u0TRxxvL5FiYSIiczMbDY5Gw9x9ankW31rEtrG0jR8wrojARM4BZiOpOQB3wfShC5iDiNgsUyHiViTLGVBNymY2DOU0tn4QWDjoQwO5yMbU\/iywEQSPiFjqAA3uowAMYbBBJzjODir90ttHAZ3tVGFDFBEhceq4A3I36elHEEto1jYW0TiSSNBpRMfikBWzjcbihC50cU4aHVxxKyGg6kUXEenJMBKnzdByMA\/wBrptvkcavuHx2N0sfEbaRjYywhVnQtIwiVU0pqOlvIc6d31DOdIr0n9E2\/\/Ai\/+NP8KzOMLbwGFfusTGaUxL5IwAwiklyxI6aYm+uKEL5EJWkB26CvrQ3VqY7SRLVGW7KCPMaKV1xPMpcEbeVCNs7kVNdmCOJZWtI8GREbCxnQHfliQnG6ZKnPYHPY1ecQTsPT\/tchfI0b4I6Upfc7ivri9a3jillNpGVjcLskfn3VSRtthmI\/5TS3QgSbki0iZuU0udMajCMqlckdfMPbr0qYxbw3KNJn+boyhfITnPfNMzX1zxq7trctrtIyFhabOiMalRlWQDI6qHU++dq0rWzt3L4t4sKQA2hCGyoYkYHTzY+hpcuJMrq+NqaTX2PxmG2t4JJjbRsI1LECNASB1xkYzUfGFt4IuY1tG34kMeFRM6p5UiXqOgaRc+2aC5C+O6K+xhax6SRZxEh9OAI8YAyW1Y6DcYxnINVuFmKe3jnSyjxKsboCsY8kqBwWONsA4I339aihfIVFfW0N5btaJd\/c0CSLAyLpj1FbjQEJ2wCOYMj2PWrd7yIoXla0j8rqulVjOdTKoIOPVu++xoQvj6ivrz7xaCGeVreNRbsyS\/hpgFApJDYwVAYZbths4IOL9jZQSLq+7RAZ2IWNlYYBDKwG4Of5UIT+O8LFzGsbHAEsMhyuoNyZFlCkE9CUAPtmmcT4QkwhUhQkUokCaAVbCuukqdgMOT8wKWihCXg\/DRbo6IRhpJJBhNIUyMWKhQegJo4XwvkWqWyyH8OMRq4ADDAwGx0z\/KiihCqyeHlNvdQBtIuubrKqAqGWMRsY0zhdhq6nLFieuKsvww8xJVfTII+Ux05V0B1DK5zkHJG+2o9c0tFCFLdWQkKazqVMkqR8TEaQxIx0BbbHeqCcB0wQwCTAhkR4zo6LE2qOPAboBhevRRRRQha1qjqMO+skk5C6QM9ABk4AHuaz\/EHAo7rlLLukchkKkZD5ili0nfYYlJyN8gHtRRQhRXvAzLHbpJKJDBIH1SRq3NOiSMcxAQOkhJxjcA7dKuJwxDbtbuFaNkaMqFCJoYFdCpvgBTiiihCjuuDhrYW4cgYQaz5mOkg6juMkkZJ9zUXEeCCWZZspqWNo11xBwNTKxdcsMNlFxSUUIVq94ZHM0LPkmJyw7asoyEMO6+YNj1VfSpeD8PSCFIUzpQYGo5PU9T3oooQmcbsPvEEkOrSJFKlsZwD1wKp8W4S1xE0UsgwZIX2j8o5MiShSpY5DMgB36HG3WiihCuWNly0ZBoAJYqEjCIurc4QHuSSd9yTTeEWH3e2igVsiGJI1YjchFCISAeuAM\/0oooQqf+jq\/cY7LXlY0hQMVB1LAUK6lzg50AH5mn3HBdcDwFkVWZWwkQVFAZW0hNR6ld9\/2jRRQhPseFcmNoo5CqagYxpH4QyCY19Uz0B6BiM7DEnBeGJAHCfvJGkIAwisQoYRpnyKSucd2Zj3oooQv\/\/Z\" alt=\"Dualidad onda-part\u00edcula (o el electr\u00f3n como onda en el espacio de momentos)  - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ven la luz como onda y part\u00edcula a la vez | Ciencia al d\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">Onda y part\u00edcula<\/p>\n<p style=\"text-align: justify;\">La mec\u00e1nica cu\u00e1ntica domina en el micro-mundo de los \u00e1tomos y de las part\u00edculas \u201celementales\u201d. Nos ense\u00f1a que en la naturaleza cualquier masa, por s\u00f3lida o puntual que pueda parecer, tiene un aspecto ondulatorio. Esta onda no es como una onda de agua.\u00a0 Es una onda de informaci\u00f3n. Nos indica la probabilidad de detectar una part\u00edcula. La longitud de onda de una part\u00edcula, la longitud cu\u00e1ntica, se hace menor cuanto mayor es la masa de esa part\u00edcula.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Dualidad onda-part\u00edcula (o el electr\u00f3n como onda en el espacio de momentos)  - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">Por el contrario, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general era siempre necesaria cuando se trataba con situaciones donde algo viaja a la velocidad de la luz, o est\u00e1 muy cerca o donde la gravedad es muy intensa. Se utiliza para describir la expansi\u00f3n del universo o el comportamiento en situaciones extremas, como la formaci\u00f3n de <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>. Sin embargo, la gravedad es muy d\u00e9bil comparada con las fuerzas que unen \u00e1tomos y mol\u00e9culas y demasiado d\u00e9bil para tener cualquier efecto sobre la estructura del \u00e1tomo o de part\u00edculas subat\u00f3micas, se trata con masas tan insignificantes que la incidencia gravitatoria es despreciable. Todo lo contrario que ocurre en presencia de masas considerables como planetas, estrellas y galaxias, donde la presencia de la gravitaci\u00f3n curva el espacio y distorsiona el tiempo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/elojocondientes.files.wordpress.com\/2011\/03\/la-tierra-no-es-redonda.png\" alt=\"http:\/\/elojocondientes.files.wordpress.com\/2011\/03\/la-tierra-no-es-redonda.png\" width=\"270\" height=\"207\" \/><\/p>\n<p style=\"text-align: justify;\">La Gravedad hace que la Tierra se vea como un mapa. Es una vista altamente exagerada, pero ilustra a las claras c\u00f3mo la atracci\u00f3n gravitatoria que se manifiesta desde la masa de roca bajo nuestros pies no es la misma en todo lugar. La gravedad es m\u00e1s fuerte en \u00e1reas amarillas y m\u00e1s d\u00e9bil en las azules. (Imagen tomada por el sat\u00e9lite Goce)<\/p>\n<p style=\"text-align: justify;\">Como resultado de estas propiedades antag\u00f3nicas, la teor\u00eda cu\u00e1ntica y la teor\u00eda relativista gobiernan reinos diferentes, muy dispares, en el universo de lo muy peque\u00f1o o en el universo de lo muy grande. Nadie ha encontrado la manera de unir, sin fisuras, estas dos teor\u00edas en una sola y nueva de\u00a0<em>Gravedad-Cu\u00e1ntica<\/em>.<\/p>\n<p style=\"text-align: justify;\">\u00bfCu\u00e1les son los l\u00edmites de la teor\u00eda cu\u00e1ntica y de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>? Afortunadamente, hay una respuesta simple y las unidades de Planck nos dicen cuales son.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/e\/e7\/Observable_universe_logarithmic_illustration.png\/600px-Observable_universe_logarithmic_illustration.png\" alt=\"File:Observable universe logarithmic illustration.png\" width=\"600\" height=\"600\" \/><\/p>\n<p style=\"text-align: justify;\">Supongamos que tomamos toda la masa del universo visible y determinamos su longitud de onda cu\u00e1ntica. Podemos preguntarnos en qu\u00e9 momento esta longitud de onda cu\u00e1ntica del universo visible superar\u00e1 su tama\u00f1o.\u00a0 La respuesta es: cuando el universo sea m\u00e1s peque\u00f1o en tama\u00f1o que la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, es decir, 10<sup>-33\u00a0\u00a0<\/sup>cent\u00edmetros, m\u00e1s joven que el Tiempo de Planck, 10<sup>-43<\/sup>\u00a0segundos y supere la temperatura de Planck de 10<sup>32<\/sup>\u00a0grados.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Facebook\" \/><\/p>\n<p style=\"text-align: justify;\">Las unidades de Planck marcan la frontera de aplicaci\u00f3n de nuestras teor\u00edas actuales. Para comprender en que se parece el mundo a una escala menor que la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> tenemos que comprender plenamente c\u00f3mo se entrelaza la incertidumbre cu\u00e1ntica con la gravedad. Para entender lo que podr\u00eda haber sucedido cerca del suceso que estamos tentados a llamar el principio del universo, o el comienzo del tiempo, tenemos que penetrar la barrera de Planck. Las constantes de la naturaleza marcan las fronteras de nuestro conocimiento existente y nos dejan al descubierto los l\u00edmites de nuestras teor\u00edas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Una nueva teor\u00eda cient\u00edfica cuestiona el origen del universo \u2022 Tendencias21\" \/><img decoding=\"async\" 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\" alt=\"La gravedad cu\u00e1ntica, camino de convertirse en ciencia | Investigaci\u00f3n y  Ciencia | Investigaci\u00f3n y Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSi29-6eau5xdq2gZNYUeH9NZ_q21yzhAJ1tw&amp;usqp=CAU\" alt=\"Hallan, durante un experimento, una nueva clase de tiempo cu\u00e1ntico\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR774xv5C6opLD7CotajDmCDbyjOHTn1QDgUCz_6w-hcOX8-PTfB8oY1309c4d4PTexGpA&amp;usqp=CAU\" alt=\"F\u00edsica cu\u00e1ntica, desaf\u00edo de la intuici\u00f3n humana \u2013 Alternativa: Educaci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">En los intentos m\u00e1s recientes de crear una teor\u00eda nueva para describir la naturaleza cu\u00e1ntica de la gravedad ha emergido un nuevo significado para las unidades naturales de Planck. Parece que el concepto al que llamamos \u201cinformaci\u00f3n\u201d tiene un profundo significado en el universo. Estamos habituados a vivir en lo que llamamos \u201cla edad de la informaci\u00f3n\u201d.\u00a0 La informaci\u00f3n puede ser empaquetada en formas electr\u00f3nicas, enviadas r\u00e1pidamente y recibidas con m\u00e1s facilidad que nunca antes.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/2.bp.blogspot.com\/_DwaO6eI3Uxc\/S-x_1zn8RxI\/AAAAAAAAABE\/5CYr4r6mLYQ\/s1600\/imprenta.jpg\" alt=\"\" width=\"495\" height=\"511\" \/><\/p>\n<p style=\"text-align: justify;\">Los tiempos cambian y la manera de informar tambi\u00e9n, lejos nos queda ya aquellos toscos aparatos impresores del pasado, ahora, en espacios muy reducidos, tenemos guardada m\u00e1s informaci\u00f3n que antes hab\u00eda en una colecci\u00f3n de libros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/st.depositphotos.com\/2935381\/3731\/v\/950\/depositphotos_37312793-Modern-infographics-business-technology-communication.jpg\" alt=\"\" width=\"304\" height=\"365\" \/><\/p>\n<div id=\"iur\" style=\"text-align: justify;\">\n<div data-h=\"130\" data-nr=\"4\">\n<div data-attrid=\"images universal\" data-docid=\"huOemknv29-LSM\" data-lpage=\"https:\/\/es.123rf.com\/photo_36514704_infograf%C3%ADa-con-ondas-de-sonido-y-dispositivos-en-un-fondo-oscuro.html\" data-ved=\"2ahUKEwipj-iNhqPyAhWO4IUKHa3iC1oQ5r0BegQICRAA\"><a 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alt=\"Resultado de imagen\" width=\"92\" height=\"92\" data-atf=\"1\" data-frt=\"0\" \/><img decoding=\"async\" loading=\"lazy\" id=\"dimg_43\" 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alt=\"Resultado de imagen\" width=\"104\" height=\"104\" data-atf=\"4\" data-frt=\"0\" \/><img decoding=\"async\" loading=\"lazy\" id=\"dimg_53\" 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alt=\"Resultado de imagen\" width=\"153\" height=\"86\" data-atf=\"4\" data-frt=\"0\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRC25yANObE5o26iQ32bs66ny9wR1Il6AcwVA&amp;usqp=CAU\" alt=\"Pendrive Usb 32 Gb Verbatim Slider - FsComputers\" \/><\/div>\n<p style=\"text-align: justify;\">Nuestra evoluci\u00f3n en el proceso r\u00e1pido y barato de la informaci\u00f3n se suele mostrar en una forma que nos permite comprobar la predicci\u00f3n de Gordon Moore, el fundador de Intel, llamada ley de Moore, en la que, en 1.965, advirti\u00f3 que el \u00e1rea de un transistor se divid\u00eda por dos aproximadamente cada 12 meses. En 1.975 revis\u00f3 su tiempo de reducci\u00f3n a la mitad hasta situarlo en 24 meses. Esta es \u201cla ley de Moore\u201d cada 24 meses se obtiene una circuiteria de ordenador aproximadamente el doble, que corre a velocidad doble, por el mismo precio, ya que, el coste integrado del circuito viene a ser el mismo, constante.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Anonymous Grid Computing\" \/><img decoding=\"async\" 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\" alt=\"Grid Computing at Scale for Financial Services - The Digital Insurer\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los l\u00edmites \u00faltimos que podemos esperar para el almacenamiento y los ritmos de procesamiento de la informaci\u00f3n est\u00e1n impuestos por las constantes de la naturaleza. En 1.981, el f\u00edsico israel\u00ed, Jacob Bekenstein, hizo una predicci\u00f3n inusual que estaba inspirada en su estudio de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.\u00a0 Calcul\u00f3 que hay una cantidad m\u00e1xima de informaci\u00f3n que puede almacenarse dentro de cualquier volumen. Esto no deber\u00eda sorprendernos. Lo que deber\u00eda hacerlo es que el valor m\u00e1ximo est\u00e1 precisamente determinado por el \u00e1rea de la superficie que rodea al volumen, y no por el propio volumen.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El L\u00edmite de las Teor\u00edas! : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"El micromundo de los \u00e1tomos : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"2018 noviembre 24 : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Las constantes de la naturaleza - John D. Barrow\" \/><\/p>\n<p style=\"text-align: justify;\">El n\u00famero m\u00e1ximo de bits de informaci\u00f3n que puede almacenarse en un volumen viene dado precisamente por el c\u00f3mputo de su \u00e1rea superficial en unidades de Planck. Supongamos que la regi\u00f3n es esf\u00e9rica. Entonces su \u00e1rea superficial es precisamente proporcional al cuadrado de su radio, mientras que el \u00e1rea de Planck es proporcional a la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> al cuadrado, 10<sup>-66<\/sup>\u00a0cm<sup>2<\/sup>.\u00a0 Esto es much\u00edsimo mayor que cualquier capacidad de almacenamiento de informaci\u00f3n producida hasta ahora. Asimismo, hay un l\u00edmite \u00faltimo sobre el ritmo de procesamiento de informaci\u00f3n que viene impuesto por las constantes de la naturaleza.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQf8b2dv3YISRpJU5BK3rKyvq1cpGWEmd07IQ&amp;usqp=CAU\" alt=\"Internet ilimitado no existe, nos lo venden as\u00ed porque nunca llegar\u00e1s a  consumirlo\" \/><img decoding=\"async\" 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\" alt=\"Sat\u00e9lites artificiales: tipos, funciones y caracter\u00edsticas\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 son los sat\u00e9lites artificiales y para qu\u00e9 sirven? | El Economista\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQHsYpwzqD0IgHYOtCoYThG5O3FTfeG_NCwTw&amp;usqp=CAU\" alt=\"Internet sin l\u00edmites geogr\u00e1ficos - Paperblog\" \/><\/p>\n<p style=\"text-align: justify;\">La informaci\u00f3n llega a todos los rincones del Mundo<\/p>\n<p style=\"text-align: justify;\">No debemos descartar la posibilidad de que seamos capaces de utilizar las unidades de Planck-Stoney para clasificar todo el abanico de estructuras que vemos en el universo, desde el mundo de las part\u00edculas elementales hasta las m\u00e1s grandes estructuras astron\u00f3micas.\u00a0 Este fen\u00f3meno se puede representar en un gr\u00e1fico que recree la escala logar\u00edtmica de tama\u00f1o desde el \u00e1tomo a las galaxias.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/nadamasquelaverdad.files.wordpress.com\/2011\/01\/universo-vivo.png\" alt=\"\" width=\"304\" height=\"220\" \/><\/p>\n<p style=\"text-align: justify;\">Todas las estructuras del universo existen porque son el equilibrio de fuerzas dispares y competidoras que se detienen o compensan las unas a las otras; la atracci\u00f3n y la repulsi\u00f3n. Ese es el equilibrio de las estrellas donde la repulsi\u00f3n termonuclear tiende a expandirla y la atracci\u00f3n (contracci\u00f3n) de su propia masa tiende a comprimirla; as\u00ed, el resultado es la estabilidad de la estrella. En el caso del planeta Tierra, hay un equilibrio entre la fuerza atractiva de la gravedad y la repulsi\u00f3n at\u00f3mica que aparece cuando los \u00e1tomos se comprimen demasiado juntos. Todos estos equilibrios pueden expresarse aproximadamente en t\u00e9rminos de dos n\u00fameros puros creados a partir de las constantes e, h, c, G y m<sub><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/sub>.<\/p>\n<p style=\"text-align: justify;\"><em>\u03b1 = 2\u03c0e<sup>2\u00a0<\/sup><strong>\/\u00a0<\/strong>hc \u2248 1\/137<\/em><\/p>\n<p style=\"text-align: justify;\"><em>\u03b1<sub>G<\/sub>\u00a0= (Gm<sub>p2<\/sub>)<sup>2\u00a0<\/sup><strong>\/<\/strong>\u00a0hc \u2248 10<sup>-38<\/sup><\/em><\/p>\n<p style=\"text-align: justify;\">La identificaci\u00f3n de constantes adimensionales de la naturaleza como a (alfa) y a<sub>G<\/sub>, junto con los n\u00fameros que desempe\u00f1an el mismo papel definitorio para las fuerzas d\u00e9bil y fuerte de la naturaleza, nos anima a pensar por un momento en mundos diferentes del nuestro.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"constante\" src=\"http:\/\/universitam.com\/academicos\/wp-content\/uploads\/2010\/09\/constante-300x228.jpg\" alt=\"\" width=\"300\" height=\"228\" \/><\/p>\n<p style=\"text-align: justify;\">Estos otros mundos pueden estar definidos por leyes de la naturaleza iguales a las que gobiernan el universo tal como lo conocemos, pero estar\u00e1n caracterizados por diferentes valores de constantes adimensionales. Estos cambios num\u00e9ricos alterar\u00e1n toda la f\u00e1brica de los mundos imaginarios. Los \u00e1tomos pueden tener propiedades diferentes. La gravedad puede tener un papel en el mundo a peque\u00f1a escala.\u00a0 La naturaleza cu\u00e1ntica de la realidad puede intervenir en lugares insospechados.<\/p>\n<p style=\"text-align: justify;\">Lo \u00fanico que cuenta en la definici\u00f3n del mundo son los valores de las constantes adimensionales de la naturaleza (as\u00ed lo cre\u00edan <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y Planck).\u00a0 Si se duplica el valor de todas las masas no se puede llegar a saber, porque todos los n\u00fameros puros definidos por las razones de cualquier par de masas son invariables.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcRp7PRqVyucd3QetBvnv2h69R_HVzhSzO0xQpa5q-F09d25vCou\" alt=\"Resultado de imagen de N\u00fameros puros adimensionales\" name=\"LCNx8MMt7Clz1M:\" data-src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcRp7PRqVyucd3QetBvnv2h69R_HVzhSzO0xQpa5q-F09d25vCou\" data-sz=\"f\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcROYpLPo_TPaEW82AbV7vS-9LAq1whEAzdlC8J8lL21hXQy2nN6\" alt=\"Resultado de imagen de N\u00fameros puros adimensionales\" name=\"xyfiwBUrs6mCZM:\" data-src=\"https:\/\/encrypted-tbn2.gstatic.com\/images?q=tbn:ANd9GcROYpLPo_TPaEW82AbV7vS-9LAq1whEAzdlC8J8lL21hXQy2nN6\" data-sz=\"f\" \/><\/p>\n<p style=\"text-align: justify;\">Cuando surgen comentarios de n\u00fameros puros y adimensionales, de manera autom\u00e1tica aparece en mi mente el n\u00famero 137. Ese n\u00famero encierra m\u00e1s de lo que estamos preparados para comprender; me hace pensar y mi imaginaci\u00f3n se desboca en m\u00faltiples ideas y teor\u00edas. <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> era un campe\u00f3n en esta clase de ejercicios mentales que \u00e9l llamaba \u201clibre invenci\u00f3n de la mente\u201d. El gran f\u00edsico cre\u00eda que no podr\u00edamos llegar a las verdades de la naturaleza s\u00f3lo por la observaci\u00f3n y la experimentaci\u00f3n. Necesitamos crear conceptos, teor\u00edas y postulados de nuestra propia imaginaci\u00f3n que posteriormente deben ser explorados para averiguar si existe algo de verdad en ellos. Con los adelantos actuales, estudiando la luz lejana de cu\u00e1sares muy antiguos, se estudia si la constante de estructura fina (\u03b1) ha variado con el paso del tiempo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/ZTj8A_nA49M\/hqdefault.jpg\" alt=\"Resultado de imagen de La inmensidad del Universo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Ninguna imagen podr\u00e1 nunca reflejar la realidad del Universo, su grandeza<\/p>\n<p style=\"text-align: justify;\">El Universo es muy grande, inmensamente grande y, probablemente, todo lo que nuestras mentes puedan imaginar podr\u00e1 existir en alguna parte de esas regiones perdidas en las profundidades c\u00f3smicas, en los confines del Espacio- Tiempo, en lugares ignotos de extra\u00f1a belleza en los que otros mundos y otras criaturas tendr\u00e1n, su propio h\u00e1bitat que, siendo diferente al nuestro, tambi\u00e9n, sus criaturas, estar\u00e1n buscando el significado de las leyes del Universo.<\/p>\n<p style=\"text-align: justify;\"><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=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F08%2F09%2Fel-micro-mundo-de-los-atomos-y-la-informacion-2%2F&amp;title=El+micro+mundo+de+los+%C3%A1tomos+y+la+informaci%C3%B3n' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/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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S\u00ed, existe otro mundo que no vemos pero, \u00a1est\u00e1 en \u00e9ste! Que no [&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":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26987"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=26987"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/26987\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=26987"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=26987"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=26987"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}