{"id":5001,"date":"2022-01-11T04:49:10","date_gmt":"2022-01-11T03:49:10","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=5001"},"modified":"2022-01-11T04:50:02","modified_gmt":"2022-01-11T03:50:02","slug":"necesitamos-nuevas-teorias","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/01\/11\/necesitamos-nuevas-teorias\/","title":{"rendered":"Necesitamos nuevas Teor\u00edas"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La radiaci\u00f3n del cuerpo negro. Hip\u00f3tesis de Planck | FisicoQu\u00edmica\" \/><img decoding=\"async\" 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\" alt=\"La radiaci\u00f3n del cuerpo negro \u2013 F\u00edsica cu\u00e1ntica en la red\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Necesitaremos paciencia, mucha curiosidad que satisfacer y estar dispuesto a realizar el trabajo necesario. Cuando en 1.900, Max Planck, el f\u00edsico alem\u00e1n escribi\u00f3 un art\u00edculo sobre la radiaci\u00f3n de cuerpo negro que \u00e9l dec\u00eda emitirse en paquetes discretos, no continuos, a los que llam\u00f3 \u201ccuantos\u201d, nadie fue capaz de suponer que all\u00ed estaba la semilla de lo que m\u00e1s tarde se conocer\u00eda como la Teor\u00eda de la Mec\u00e1nica Cu\u00e1ntica que describ\u00eda a la perfecci\u00f3n el sistema matem\u00e1tico que nos descubri\u00f3 el universo del \u00e1tomo, de lo muy peque\u00f1o, de lo infinitesimal. Por los a\u00f1os de 1.925 y 1.926, Edwin Schr\u00f6dinger, Werner Heisenberg y otros muchos desarrollaron esta teor\u00eda que derrib\u00f3 las barreras de creencias firmes durante siglos.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Funci\u00f3n de onda cu\u00e1ntica | F\u00edsica | Khan Academy en Espa\u00f1ol - YouTube\" \/><img decoding=\"async\" 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GwCWOgRhdkfqmCrT3HE0aGZsd1r6KF7Pidl7JYQDDhysbwdbXyCjBOWbOrkmGCfvfVHX6x4DcQSFEwAOGM4n5h0QGyHZAk4bB1xpmpGNc0wG9gCwEDUena6RC2YwkuxgEXAyyOnKIz1ngpID2BztRh5XmDbqPVZp0YdiJk4QJgTxNt8KRrACTAk5nepEAREQBRGkCQ4gSJgxcTnBUqIDRjQBAEALR9BpIJaCRBBIyImD5nxO9TIgI2sAmBmZPEwB6AeCkREAREQBERAEREAREQBERAEREAREQBERAEREAREQBERAEREAREQBERAEREAREQBERAEREB\/9k=\" alt=\"Funci\u00f3n de onda - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"En un lugar del cosmos - #sab\u00edasque es la ecuaci\u00f3n de Schr\u00f6dinger ? La  ecuaci\u00f3n de Schr\u00f6dinger, desarrollada por el f\u00edsico austr\u00edaco Erwin  Schr\u00f6dinger en 1925, describe la evoluci\u00f3n temporal de una\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSV8HufE5Rrpg85-PutHNr6-n0_IjK2nXUxVw&amp;usqp=CAU\" alt=\"Funci\u00f3n de Onda\" \/><\/p>\n<p style=\"text-align: justify;\">\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 \u00a0La funci\u00f3n de onda de Schr\u00f6dinger<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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alt=\"F\u00cdSICA DE SEMICONDUCTORES PRINCIPIO DE INCERTIDUMBRE DE HEISENBERG - ppt  video online descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Todo aquello fue una aut\u00e9ntica revoluci\u00f3n<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La Revoluci\u00f3n Cu\u00e1ntica - ppt descargar\" \/><img decoding=\"async\" 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leueGrkACiSTEehm1h7HAvx9zf3P5ryPUupBV3BAxBDEELzcAg8Dk8fs1HZ1Dn345YRJXIuOidt\/yd+8oXZYJwhfJzuWJFwVT6Z5sTyOK0dU6QkUImWRnIMKupjxCmaDeXFszlYXB4HNVkUzJfFmW4xOLEXB9g29j9GjSsRYsxHHBJI8Riv8AYcD8DiunZXtudvGMQvESjoNT2qyZhWkZ0iklI2WCuyRxOBC9zuKdy1+CMftsaknsogyKZiChIF4wA4UxB+NzK43fgEcAE88cwNVIMCJH8Binm3gD7C8+I\/QrIa6Xn6snJyPm3Jta555NuL\/iubtamMV+glcjopO2YlEtppHISQRnaCAPFqo4HMn1DaPzBv8ACliR44tvTshS1t918niG5BtMzo6J4ZyAFGMgxYkXPFr1yf8AJfnzfkMD5HkMbuDzyCff5rMa2W4bdkuFwBza4X\/aDf7f16rLsajhc9Ealci16H26dSXDO6lZU09kiMpDuXs0gDDCMYG7c\/0qkdbEi4NiRcG4NvwfkVlDMyXxZluMTixW4PsG3sfqsK9VuitVN1OVwMClKV2IKUpQCp\/R9ckBmLxiQSQvCFN8SWZD54spx8T9pB9VApWLltVqGVHQx95ahciqwhmbMsFYchkKcB8Wx20ClgxAFr8143c2KRLHBCAqMjxlX2r\/AMjeQp9XK4IU8m178Wrn6Vw9js\/CXaZ0A7w1HifpnGXeH+Za+80uJXcxK5MebZWsMuK1Rd0zosKKFVYrBAGmHiA4VbCXgAOQGWz8LdjbmkpV9js\/CNplk\/W3aWadkjbeQxyIQ2DoQoINnDX8FOQa5IuTybytZ3XqJUljYIFkJNl3FChlRWCqJLEHbH3hiLtYi9UdK09NacPZ3bhLLrR9zzxJFGuBETK63MnOEhkVWUSBSMj7tl+6x0Hcs8CLGmGKxpEOZFP02kZGuki3b6r8HxPF14qnpUelsuZp3jaZ0HQeuxxyO86F1I09lRbjLTKqxMbyKQ1l93IuWupBAGUXeM6SGRY4b2VRcPcKrSEAsrrkDutcHg2HAtXO0rHsVqW2t\/0G0zKVgSSFVR8KuVhx8ZEn+5NY0pXqSgyKUpVApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUAq403Qs9LJrBKPDMlFQyFQlv8AMKm8d7mxIx45IqnqzXXzxQKMUER3Io5GjQuoe+8schFwDdr2\/Jrz6jbhbDhzx+RpRxNer6TLE2LgD6zac2INpFEZb\/i0ic1Oj7VlJlUFSULhFyUSSlJ1hBEeV1UsWGXIupF\/RqF1Dr8moxMhj8HMl1jVLyEIGZ8QMmO2vJrevdGoBZg0YdixzEabi5Tb2Kva4XO7BfVyf1bhU9U6VETxGDP\/AAtqd46fFNzFXUbi2cNljhz5XxYfgEG9uLwNH0ySWJ51wwW48nVWchcmEasQXIUgkDmxFTdP3ZNHI0qGFS23wsSKgMRYpYAewXb8+\/0LRum62UI2liCMHyIUoruhKYuYywJQlRYkc2A+ea0qtQk5jh+Rglz9q6mNwkixodtpiXlRUVUZVkyYmwKl1uP3Weo7UmjsGaENjLI4MqjbWGRY3yJNr5MP\/nFQ9Z16acuXMZLxtE5WNVLK7KzlsQLuSi8n929mtmu7hmmDhyhzWVGIQA4zSJI4uPjJAR+Ln81n+3jK6l90zPb0qqXcoBsyzqVYSBtnbzW6mwI3F55H9a0ydHYRRTBg2cbTFRj4Isywi5Dm7FmXggWufkMBt1nc80982Q3WSMkKBxKI9z18naT+luLVH0nW5YgqqYyEjaIB0WQYPLum4YEEh7EH9Cr\/AGdmcTPpkmDbqu3tRHE87IAiSNExyBIZJDGxte+OYK3\/ADWzSdszyqrqI\/IIwXdQOBITtllvdQ1jYn2K19R6vO6bcuGMrNqFJjXIiSVnbBrXCF8zYfN\/jipWj7lmhg+1fcaRS4IGGwwbBza8gCuoAPoGpt6nYxEz6FwaNJ2zqZk3EjDLtrMPIcq4YqFB9tZGOI54\/YqHpenSSqHUAqTIo5A5ih3X\/wDt5\/dTX7knwJO0I3URKNpNtdocbYtZWUTAXHwy3+Ki6DrckEbRIY8Tk3kisymSMxuUYi63UgG34H7vpVaiHu6fWfEmDLqXRZtOqvIEsSE8XVyrFFcBwDdSVYGxqxn7UkEe4CvEaubyIdyQyLGUiwY5WzTn5JW33CqvW9YkmBV2XydZjYAeSxiNT\/TFRU9u6dVqWEYZGdzgoVFyLO8TAr+GzjjIPwfXwBmt6mKcrqMGC9sagvt\/Svi7ZbsZQbbxpIpYNYOrSICvvkV5\/hjUBsSsa8BixljCKS5jxL5WzzVlxve4P4vQ9e1EgaQbYVRi2ESIgMksbsxCgebNClz\/ANNYJ3LMDe8bAljiyI6FmleW+LA8h3cg\/Hr1Ta1X\/UuDXoehzTO8YVVZJBCwkkWP6rMVCAsfJ\/F\/EXPiazh7encgKgYlY3ADC5Ersif+Va\/4A5p0ruCSCXebCS8qaiQOqteRXLZLkDhIcnAYcjI\/qs4+551VEV0GJQqwRc7RyF4wXtdlBY8HixN6tVWp2vdiMfkmDXN0KdJhpSg3CMx5LhhiWL5k2CAAkn9H+lbNT21qI42mZF219MJFKuMVYGMg2cEOpFuTzYXBAit1p97+QDEGsUsI0EZQqVZSlrMpBIIN73qbrOvalNyFmjXcQIVRYxjEUAEa4cKuNhj7U39Ekm1VaiUls7s7\/GBgxHbkgYo7IpGN8XSXFmniiZXxbwZTKLg\/i37GrqHQpYUeU4tGshiLKykg3YLkoJxvgTb2Pmk3cUrNkTEGIBYrEiF2E0cpd8QMnLxIST+\/ya96h3LPqIjFI6FCQeFCm6livI\/GbD\/nm55rND1O0piJz3dBgj6\/pcsEaTuFwe4BVlfkKGIOJ92I\/wDI9gipI7emyZDtqUMysWkVVXYMYmJZiAAN1OfnmtXVeuzamNYpWUqtiLKFJIQJ8foDj1xx832a7uOabLMxeSzI2MaJlu7e8WxAuxMSeR5vett6iFETmfoMHsvb06rMxVfoEiQCRSygEAmwPryHPzzb0aqquZ+6dRIkiMyFZM8vADh8crEf9qn88fi4qmrtY7WH2keBHHAUpSuxBSlKAUpSgFdDou5TFAkamVXSDUQqwt4vLJGyMvPFgpH5uRXPV1Pb\/S9M0UM0hjz3oyQZVIKDVRo6yRtaw22drWa4FywHjXk1joVKdanP3NUzwJOo7vheSJxHJHjE8QaMJnCXEdtm7EFVwYD7OHaw93ix9xQBDeKV3AlQBhHtukmqSf6mIFicSpCrbngfAkaDp2gdlVwb7IlOMyJkzSlWA3GVUKKuVr3OXo2scumdL0RhtI6YuIrzGWMSBjqVDqsRuY7IBeT1Z2Pr1+e\/Z6V\/i8R9TWTOfvZN1pY1lF209zZQzRxzSPIjebXBV8Rz\/YWFRI+54h\/HssoWIn6QEW0PCZc04yzbcW4uB7+7i03pvS9ENReysokhDRyzxBYkYMZWJzdZhkFGAJIy5+CIui6PosYCzixw8t9S04MLvLlGBfT4OFUZX92Nyb1E9PMbL3FyQupdeikhgjRJMoXjkGdiAFiVWUHIixKA+Kotva3BLZT9Uhk1GnZAyqupaZmkVEwjkmjcRjAm6JZyCf8AceBUlOn6Bk0r+a7jAyDeiP3CQtHZnVlwIQZsFBB93YER16bphrTCWBhwuuMgIzKA2Ysy+je6hr8WuT77UuzuSeE39GTJP1nc8DuyuJ5F\/wDq\/TMjFNSsyKBe20Atgb3s3r4rLU94wPs\/+na0cxlK2Ww8pTmhyP1DuKSLAFhyTxaLrOkaRYpmWRGKichxqFOLo30Y1jKgyhx7cCw558ecut9M0gXUyIyCzzMjLKgAcahljgTTgXw27MHHHz64rlStO2lD\/cDJJl7zhMbx4SuzQrCZJAheUgTAiWz2x+oCPu5vxezVSdH65\/GiZFzEltRg628WmigRDe\/sGFif6i36stJ0nRMmiJdryMgmYyxhTkH3FxzyjwIXyK2N\/ZuLRNF07TzanTIqkRTQ7zoZQSjiKUlTJYY8xqTccXPxXShadJpUuN78J\/IyWa95x7gcrLiJJnUWXw3ooxmoDi0gZZDwRxK\/N60f4uTJQFkRL6l\/phAySTNeOWME2zUFweRbcax\/OyPoekbdJZFO2DiNQrmGYxM2APAkGQUZAtcnG3GVNV0HT4HDEEmeOFzqUZZikCvAzHgRFy1yjWtf+lcp0sxDL7xr6f3TDGsgZJmzkeQ3CEG80ciMQrIgfwN\/A8nxYDxrJ+8g7KZBKwWWGaxC8GLVSSkjn3tGNB\/229cnLqHR9BFGzK5dldL4zRlR\/lZJbMMwYNJ5oGt\/7SDnr+laD6j3K\/8AqCv05oSqRbyAKoZwSGjJYMAQp9kBSKP2d\/8AF5f2GTQO6IrjJZ3ts3kbbEr7U0j824GIcBbc2X2vFo\/Xu5VngMMYkUsYtwnjcEaFfK8jsbnA+RY+IuTYGsNX03TLrI4Qy7LKGa0o4ez2RmJIjLFUHtgA4N+bC01HTNCysWAR1gi8I5oWEbGOQsxYsomYMFBC3PrjkEdP69Dpq2Xwf6iZZD\/xUgj0yqjq0COtwFsHOmliDIS3pmdXbgcg\/cbGvJ+6UeHVxFHz1CqCxCnJ\/wCNFExk8vh0Z1Nm5c+jzUToum0p08ksylpAZmUCbbJEUUTotrG+bM639+7c+reLtzRMZVMoA3SkbrMrPgJY1thYXOLORYNla9x6qVrTU1OaXj7jJN6R3JHLLqNRJNtKZTIqswDvDtuEiZbG6qTcBSfIm9uDVN\/iWEpOmEo3ozHawK3\/AI0MSkgSAeLRk8hzYixU3Bkz9I0sSpJJDjkgbbGqVwSdWIiVlUEMAhLED1Y3tasotFohDg20xEqoZDIiuIf58qO3FsjthDf3Yi3Fcl2Ce0k8wvL5lyVvTe4I4oYYmWQ7Ugdo7R7MtptzJywLbgFlFvhVubXUzx3iqNkhnZvohpnEYlkVJzI4fE2ticR7492HpoOiaZHQSGJ3GJZP5MapidVKrMXJKnCNYiY\/nI8exWvt+KAya+6RNZhsgrA3G619sTkJa1vn16rrV2FW1UqW4z5v5EyQ+jdfjg\/kAxsUmYsFUAHG0gCkh1xAzX3mvB8fREnQ9ywxLGVWXcCQI5KqyDZ000N0s6sSdwH2p92YcEx9eNEIpQQRqcm4UWQfUNrbZMY8bfb4\/ivOpwaY6dGRVWZIdMxKuLSNJuCQFAPuXFSTe\/IvW3Rary6Xlx8s9wyVfWdYs80syKVVzkAxufQBubn2QT7Pv2fZhVd6vpMYhEiOMmWJ0BmjYtlCzahSvBQxsh5Nr3AAJIvSV77FdLpinhgwxSlK7kFKUoBSlKAVO1OhVYtNICcpzKCDyAUkCriALn3+\/wBVBq00uu1axbUbziIh2xUNgVyAkIsPQJFyPRIrje2lDpfHjgqJGr7XkSaCAOjGckKbFcSrlWyBFxa1\/wA2+AeKy0vbW7iU1ERWRligYpKN6R0zC2KXTj\/UeORz7tE6hLrDJFvDUCTK8QdHWTIsP8sEAklrev8AV+zW2HW65zI6Pq2LoDIy7hyQZKCxH+kYyAH14uPg15Kne2V763fXuN45G\/S9s7ixMJ4gXWJ2VgylBNC8sQu1lZiEYWB925542P2tYBd76u\/JAy7UllWOFZMrFb3IZPdl8hzYE1CC6yMB13iqxxSF4wzKke19LNlFlAjkIsfgkVrk12shPm88ZY7wzyXMlCmYyHkCt1v6tx8VEr9T924vT7DHIsdZ2kYhIXniBUSuBi7ZRwiJnYEKRwsqm3yeB+a9672p\/GWV1njZUdlRGOMjqjhHYA25DEiw+FJ\/F6afqk8l85Xa6shu17q6qrg395BFB\/NhWep6xqJFdHmlZXIdwXJDMAoBYfP2r\/YfiuitamU3UuuPwSUSm6Kp0yalZRntvM8bA3wTUbRKkLYAXj4Jubn8Vh0ToR1SyvuxRBMVBkbEPI4cooPxfBuT+v8AiNo+qSwtGyORt8KPgDcElrfjNQxHyRWvQ66WDIRSvHkuDYMVyX8G3\/z3W3ReipKrM4fSdxMEvrXRW00Uc2aOsg9pcqGxDWyHBPJFjZrg8fNX79oYyhIZnQ7k0WbX4CvHGvkigLcSNe5FxwAfR5TU62WVVR5HZVFlDMSAALDj9AAf0Fqkr1vUglhPKCSzEhyLliCx\/rdVN\/dxXOqzqHSoqU5n6cBKLTSdntIFG\/GrnEYFXNi8ssUfkFtYvEw\/Q5P71abt6R9PHMZgsR+s6sHtEpheTcwt53WIi6jkhbEjkVi9WnBDCVwRiQQflXZ1\/szuR+2NZRdZ1CCNVmkAjttgMfDEFVx\/FgzD+hI9UdrU\/Et\/L8Fmks5O2L7pjlBWONJAWVgJCdMk0mJKi3DGy\/da2QHs13R+lfyMyZFjRMAWZWbykcJGAEBPJPv4rw9a1HneaU5\/fdycvAJ5X9+IAP5AF60aHXSwMWikeNiMSUYqSPxx\/QVum3fVLTqziPrwI4LfQdqPNtgTRh3Ecm3Z7rDLKIlctjiTkR4Xvb+1e6XtUy\/5c0TgxJPHZXykDmUeKEBuDEwNgTyptybVkPV50RY1mlCIwkVQ5xVwbggX\/PP9eaw0\/U54wAksigKIhixFkBYqBb1YsxB9jI291l2tTmK10x+CzSXSdqiRiIZlYCOKS7I6gtJDu43tYcWsOT5DjgkNL20oG62qVcE3DikmcbnSnUR842+1SSVPGPHJ4qoutahAFWaUAKqABjYKgIUD9AEj+hI9Vrh6rMhyWVwfE3DW5WMxr\/ZCV\/pWOx1OVt\/vkJpLHuLpMyGJpZxPK9oyN0ySRsQrKjFzexz4Pq9\/0TK\/wqpKqupi4bUCaRgyxx7DQIQAygk5zWv6IsfyKodTr5ZVjSSR3WMYoGYkIOBZR8eh\/YfipLde1RdJDqJS6BgjFySoYKGAP4OK3\/NhWuy1GykqlKnh5cBKJfRuiJIdUJcmMOItHNFGrEyYEiSUY4\/I9X+KmL2nHK0awzZK5lAkZSVISYxIRYWAIsSSeecb3ArnP5L2cZtaSxe5JzIbIFr+zfm5+a36bqs8QAjmkQAFQFYgAFsjb\/nm\/wCatdm+23TV9t33Imi3Ts+RsVWWIyHbLJZxgsjOobLGzWMbcDm39q1jtxW08upSUOsZVsgrANG8WQsjKGyuVv8A6QMiTxVYeqzk5b0l\/HkMQfBiyev9pYkfgmspesTuWZppGLXLEsTe6FDf\/wBrEf0NOy1PxL98BKNkPRmaH+Tku2FkZjY+Lo6KIz\/1Nuxkfon\/AGmpkHb6yRRNHLlJLGjhSCiq8msTTgElTdbs3r5Un1YGs\/8A9Btj+KAAhkErEFsnYAhcrtawDHgAfF72FYjXyYCLcfBQQq5GwBdZDb8eSq39QDVqt36t1UZ9Bguk7UylaIaqEjKJEcBnV3mMqovgDgcomBv6BB\/VQNb0YwwQagyxEyqjmMN9RFlQvGWHyCBz+DatMvWJ3fcaaQvkj5FiTlHltn9Y5Nb\/ALj+a0y66V40haRzHH9iFiVX+g\/5P9LmrRRqFUtqpRiceYwR6UpXsMilKUAq60XcAjh2NpWYJJEsmZBCSujsCtrE3T3+DVLXQx9QgOkTTuIy6xagqxVs0lMqNEFYcAMud\/j8159Sk1SnTOeHDqaRC6r1x5yrWwZZZtQpDZFWmkVwBcf6Cot\/+KtI+8zvvMYYyboUUMBthVdSoyVrBs2N1xa\/yRcGBL1LTnSiAae01lG7ZPYcE845cgEe6sOqa2LUaKLTxuqvHGr4EuBlFFJulrrirMbY4HzLefoW8ldFCSpdvEtb+G+cFU8yLp+7SkcabaloUEcbbrAK38eOFmdBxJcRggH0SeSDVV1XqH8iUykAEqi43vYJGqD\/APW\/\/NdpL13TPLCU1GwqK\/oSEohSCyBihMLsyEHaumIJ9scog63C8G0zQqxmZ3XGRomLasyZFCljFtmwPEniq2AJFcrdzs3NNprxfPu6FanicWTXsYyIVRkSQoA5JJ9AAez+q6XUdR06HVpDgsMmmCRfTO7nlEcZGIJyuJCSDibLzwAN3WeuQsseOMwDhkQh12IdiFDGDxi2SOfHJfn5tXr9prbSVDz9v3iZhHMSwOl8kZbHA5KVswFyDccH9e61Xq66v3AdUojaNEUSmW6XLWIsbgtZmtbkY+gOK96yYdmCGOdJNndNwsiZiWW6hQyCzAC7A8D0Ca6U3q\/dVdMN+MeIgpaVf6ptI+mhRDHHOMcyVc3sr5lmEdwScePMfbbEA1z9bt3NucNd5Gj2lKV2IKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUB\/\/Z\" alt=\"Facultad de Ciencias Exactas y Naturales y Agrimensura\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">1.\u00a0 Las fuerzas son creadas por el intercambio de paquetes discretos de energ\u00eda denominados cuantos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En contraste con la imagen geom\u00e9trica de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> para una \u201cfuerza\u201d, en la teor\u00eda cu\u00e1ntica la luz iba a ser dividida en fragmentos min\u00fasculos. Estos paquetes de luz fueron llamados <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>, y se comportaban de forma muy parecida a part\u00edculas puntuales. Cuando dos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> chocan, se repelen mutuamente, no a causa de la curvatura del espacio, sino debido a que intercambian un paquete de energ\u00eda, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"F\u00edsica Cu\u00e1ntica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQkpig9iB6kocD_mOYAoECY2xDYSa-fz9d0fOECAPZ7ZoCra1hPNdgkgHC-rmlYlq31VZA&amp;usqp=CAU\" alt=\"Las salidas I: Mec\u00e1nica Cu\u00e1ntica - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">La energ\u00eda de estos <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> se mide en unidades del algo denominado <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> (h ~ 10<sup>-27<\/sup> ergios por segundo). El tama\u00f1o infinitesimal de la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> significa que la teor\u00eda cu\u00e1ntica da correcciones min\u00fasculas a las leyes de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>. \u00c9stas se denominan correcciones cu\u00e1nticas, y pueden ser despreciadas cuando describimos nuestro mundo macrosc\u00f3pico familiar y sus fen\u00f3menos familiares cotidiano. Sin embargo, cuando tratamos con el mundo subat\u00f3mico microsc\u00f3pico, las correcciones cu\u00e1nticas empiezan a dominar cualquier proceso f\u00edsico, y nos da cuenta de las propiedades extra\u00f1as y \u201ccontraintuitivas\u201d de las part\u00edculas subat\u00f3micas.<\/p>\n<p style=\"text-align: justify;\">2.\u00a0 Las diferentes fuerzas son causadas por el intercambio de diferentes cuantos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRJ8ZhWibPfOkRywibFJ_Vge5R6zHdDu9xNPw&amp;usqp=CAU\" alt=\"Definici\u00f3n y ejemplos de fuerzas nucleares d\u00e9biles\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Fuerzas fundamentales\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La fuerza d\u00e9bil, por ejemplo, es causada por el intercambio de un tipo diferente de cuanto, llamado part\u00edcula W (W es la inicial de \u201cweak\u201d [d\u00e9bil]). An\u00e1logamente, la fuerza fuerte que mantiene unidos los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> dentro del n\u00facleo del \u00e1tomo es causada por el intercambio de part\u00edculas subat\u00f3micas llamados <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> p. Tanto los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> W como los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> p se han visto experimentalmente en los residuos de los colisionadores de \u00e1tomos, verificando de este modo la conexi\u00f3n fundamental de este enfoque. Y finalmente, la fuerza subnuclear que mantiene los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> e incluso los <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> p juntos se debe al intercambio de part\u00edculas llamadas <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> (glue en ingl\u00e9s es pegamento).<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" 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\" alt=\"Del modelo est\u00e1ndar \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Una teor\u00eda de gran\u00a0<strong>unificaci\u00f3n<\/strong>\u00a0(TGU, en ingl\u00e9s, Grand\u00a0<strong>Unification<\/strong>\u00a0Theory, GUT\u200b) es una teor\u00eda que unificar\u00eda\u00a0<strong>tres<\/strong>\u00a0de las cuatro\u00a0<strong>fuerzas<\/strong>\u00a0fundamentales en la naturaleza: la\u00a0<strong>fuerza<\/strong>\u00a0nuclear d\u00e9bil,\u00a0<strong>fuerza<\/strong>\u00a0nuclear fuerte y la\u00a0<strong>fuerza<\/strong>\u00a0electromagn\u00e9tica.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">De este modo, tenemos un nuevo \u201cprincipio unificador\u201d para las leyes de la f\u00edsica. Podemos unir las leyes del electromagnetismo, la fuerza d\u00e9bil y la fuerza fuerte postulando una variedad de cuantos diferentes que sirven de veh\u00edculo para las mismas. Tres de las cuatro fuerzas (excluyendo la gravedad) est\u00e1n as\u00ed unidas por la teor\u00eda cu\u00e1ntica, d\u00e1ndonos unificaci\u00f3n sin geometr\u00eda.<\/p>\n<p style=\"text-align: justify;\">3.\u00a0 Nunca podremos conocer simult\u00e1neamente la velocidad y la posici\u00f3n de una part\u00edcula subat\u00f3mica.<\/p>\n<p style=\"text-align: justify;\">Ese es el <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Heisenberg, que es con mucho el aspecto m\u00e1s controvertido de la teor\u00eda, aunque ha resistido todos los desaf\u00edos en el laboratorio durante m\u00e1s de medio siglo. No hay desviaci\u00f3n experimental conocida de esta regla.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAR4AAACwCAMAAADudvHOAAAA8FBMVEW1pP+4p\/+Febu7qf+Ie7+8qv9HQP+9rP+ik\/9KQ\/9tY\/+NgP96b\/+0o\/9GP\/+snP+Xif+Kfbiej\/+xoP+klf8\/Of+pmf+ShP+AdP9oXv9ZUf+JfP+Vh\/9eVf+Dd\/91av8zLv+tnfRkW\/9VTf8tKf+lleiWiNR1aqVxZv9cVP8zLvCej99mXI9GQGM6NP9QSf95bqsAAABUTHY+OFgkIf\/Esv9NRbgyLUYiHzBsYZheVoUaF\/+FefBMRdxIQbtJQ+qXiedgV+laUcCQgrk3Mt90acyCdsBdVM1PSNM5NO5sYtBdVNtMReN5bsdrYbh+crtJs1J8AAANKElEQVR4nO2dCXviRhKGVbQbIYn7PmzuyzEGx2NnYs\/m2kmyZ7L\/\/99sn5JsoIUkGmKe\/p4ZGyzRVXr7qm4BZVlGRscWfOTitZQ+t2cjuBMGMsc2MZqhOzQbiWdXx7+CwP3jO08LvVq93H0W\/h\/fAtzf3c\/uZanHx0PcXwj3teCxZt8\/zL\/Fwtjx8bwsHh9ekHimofUE7uvBM\/r8MP9eH57Fw+PDQl\/rCbmvBw96eVzNRcE6LKzuV\/5jDXgC9\/XgsfBqLhu\/DgvwKShTA57AfU144GHmP9RgAb0i\/7EOPL77mvCE4gUtFgI6WvD47uvCE7Kk2YIWPFIGj1IGj1IGj1LnxXMM2xeLB6zlEQBdLJ7StFXMpS7\/UvHAwMPlMdp98HBdKh5URBZuGDx7LNhTRBDV0pZ\/qXhKWYKnW01r\/0LxwKAHFpTz2vFACgvnw4OydMMp5+rGA20vuYnz4cFPdFTGxbRjcxSeQneSvPAzth6HgkFZzXjQbS5fTnyN58NTYu0GOZo7F3JKKTrw2fBAnw0J6LaUsvwIPLiIq8sPiKfXY3gmaQOfCDyFBq53Enfgs+FB2SY7mnpmV+OB8gBSDP9nxMNvJJ0AT4rh\/3x4njiea4Nn558d7nPpJuXMHoGn+iHxQPWW+5w6LlTjQeMyoCJOWvjZ8PRFqJ868InAQwIH1E08O54NT74n8NykDHyi8UCnnrRw4XyaVe1hFt4JFeU7FJL7zhWB5yY9HoCxVwhZqZVCT6Aetv\/mEKqXogeOPXjW8v0t5ZRr9r142N\/RJoQnfiOgzkNuXe49tfwrxc4wwA3VYTdgYG+GOd8GuJvbSSSfPd3X30WFlPup+\/BAh1YAWoOPB8rtuIUT5yH3RLiihlzXQr4PT7Y8AQ3tvB+aQD+Pv8hDaNy3cT9yL303npojX4ccLXjQxB0A3xEQeKDa8OJGEcR59MQe+QFIbW3T6VAc75ShFtT01EZuSxwqDRGlFzUr7MRDq0Bex00znsvvtA9P9pmGDAyPy1o8uqniqb3z5L2CzPOUDy64wd2EdhugLRngIVv0ipN7A4CemJFpwPXmOvda2HECLgbHy5PEYQnVPjxPz45oPVa9w\/A0cFDtBwoq7b54I9Q1X\/fDkhThNyUgaNBY1C\/kCbWaGG5gyXckou417O5c0wAJbqSa2vfgAcfeSDx8w4f0Zz\/aOlRQ8YcZsS2CGvTnJsQMJB7UKAT7e2hdYGdENZ9deNBNyE0ob9I0n\/14aOuxixIP9PIQH8\/f\/Kuz+RCD6VJarojYgtpfNrJDMszFfMltlbrq4W4HHrKiCAPByzTrrm08iLXqrE1HiFxX4kEOqWTYxLMEGf98NGGNhA3EcpkCHToIyd3IwhAHh+SADVN179rGA7np2z9g10vefrbw4FuPVmkHe33gNcvxsGqfxjMUcl4MMSU6VcOAj2FiuSKY12hVQP6aHvI3aqCljuu28JBAYusF3Q5OGhy+x0Pmj2KJrukQxcO8ZMteVJTVHiM63MIDZdrSZSdFDYpHrKqBtVTwWHcEfwc3one9x4Oq23QsuzXNoWQrmxAeESc3mxtEJtgADxsuSw6rdg\/wlLf7Q8yFnAd2wwOW9LauvHfG9\/REfxIniE3iW3n7F4bKBhu2AAjVb7o7z0Ldp3wVI8IoJiQfDxTaNL4h\/YdMrvQeLKlAuhsm8chqr3aWtP3bvX4h0lTYeT7A824lxmY28NO4ip3AoyE+hAcr7fB+AWwLZchFU+Fcr+9Mu2V7x0lEGHs3juN4Xq8kXkD19gJ2ve4KUeoI2\/0nb9zHqDrGMMF20QbyH3fr5BQ7awOq3mByYr9l571mF4O99nprF0WUjmjp4mFuSQqw1\/y0DaZ\/unbpL+xSI2A3CuyXQy8Qj0uiosHr+BWY2Vblh6zQ5LsfM5XKjlP8U4l+\/O67n7K+Gj+H+Yx2vWh1Vfml6DjDxt+\/ZipfKl9\/\/S1T+aZC\/rFfv\/5Oy\/3pd+LGb8zEN1\/JX4eVyj9+\/Zr5+s\/wrALz7cKvXq\/8x7\/9UKGv5xfwL\/br3\/9hZf73D150JfhV+YYY5g275oW6z3YFVOxQY4gUequDWg89jxWOctnx2KbVSeuQ\/Mc3NVG9OF+l1tHw2cGo1SgXWfVHlb7deljbALSxWetps9bTLiO\/2Yhf\/Kcod1\/X5S1K74bbm5kLrB5mk6lNZnAy5OApGynImhRt2LqUBL0kboNSu36QV+Gxh81FmAfFPDaWszdftMhDDljW4TfHU+KBqHdnvpvY+bMJ3REgjgovif9yeum3NmCFalRd\/haeJh+TyfqN\/pzwt0aKRUsjRE6winY\/HZ7Z3JqPlGfsWlTA1CUdHm3E1EL9l9XZXK\/fvGBu3d3tLzzsPGsjTb6BwwMfNGHrKkGkxgMcHvjUeagY7X46PKNP1qv69TvxtKh3ZHIVXtYmWIYf0O686Y2Ps5XC\/7DzNPqjexbs7wwP3c6g4sGmCI8ZHtntot1PhwfmjxFbNDuXpGzQhVa73GZHcaNWupV7EO8646eRwr+w82zraCk2S1lTkstOFuSAfJ8MbWAST7T76fCgxSLi9fu34sHrdfj9ECh32rs3Fshs\/kkR1b7Hg8YiGGZxYUEuO2lcCO61WKvTVubxVhbtfio8MF+h+\/hjj3z1cCwuHd\/s2dUs3MOLqoT3eBpysiZ4oCWXnbTh+Pde6O4w6paE+zjC\/ZSdC6yIGVJ1I6dW2H70Tki59nqDh0YE8gYLHW6g1xZHaVcLDm2CNUW0+xfziRwSPUHT30V1aSglWySdtErypg0MqsCX8nEt6NDp8Cw95MltCjJPITlxsaEfruWMCOUxwgff1r8YPFZu\/Dz2PyJjfwEeG7LTvPGz6+\/y21OrHLGFuseCBp0OD2way+BJblgM3tEP3UYnOFQfRt7e2m1Bg074oQGoh9oENGthdLnwodLhbwm5IDwf0YLBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TBo5TW4vXjsdRv\/\/mLF6\/ZeSMjIyMjIyMjIyMjo7TSvKjTW7z2FSnM9ZrQWrxu581+z85ig09Ya7Dw5hPWevJzgc7sbrOX+ztZ7vEtwMPiPnimJbtbZsE\/paYFD7yOFv7He49vAX16Dn3AUQce34IePHePDxo7F3pZhEZMLa1nsdCYWRIyj4tR8OTYFvD9KhM805JZ8lFY0IIHvc5Gfu7H41sYrUZ3ftZWLXiIhdkLLVdP61mEmr8GPI+ZFz+vpx48r8KCnpkLAHRO7G++J0rLxC4tfPz7XB8xLDyhBYNHKYNHKYNHKYNHKYNHKYNHKYNHKYNHqXPjSWn+wvFA8sx6B1pIpzPjQSnzSFw6npS5Hw2elBbSyeBRyuBR6sw5kT86HpzvJ7+Ai8cDbbebPGf0xeNpOjY++DsWt3TpeOh3u6LUye8U+th40G3zCLkBVQY+Nh7SsURmjSQ6Ex6aliLH1MQJs5tIqfGwb5xOnnH8HHgAFVqddXbiUo2LG7cKKDkhNZ5mkJ8riU6PBwqtydCtWxiJvBRWbpntVBM3ISUe\/qXk\/hehx9ap8YA1mLr1d+mUANeXjpcQkBpPm37jdPLEwifGg7ynPuwqD6DvtGLmNeRS4uH5e5InRT4pHqg5t3tHGUDuJEkDOgRP4qTIp8SDvaeqqhpRbtqKb0uNZ0LBiAxRCXRCPHhQjEjhBrbTjm1MiQcP2ZuY3KRx4enw4MkguuvgdiPuAKTEY2dD+cUS6GR47E37kPEReeuYw6gST7UrUwjFK1TqVHhw5yA6lM8yHh8VHmjxTBKJ48IT4YHWwfc7sBNvhaTEIzKqFmKmIw0KOA2ewpfDhxQ7XhJgJZ4+x3N42oj3BZwEjz2NkzW71ohzMSo8fgKtyb4cMBE6CR7w3DhlQL4do3up8Mh9QvCzpMfUaVpPzGgY4oQpyhRCsh02x39lPDqlSh\/Vks2wlDAp9WXjESNzkKYuri4aj72WIzLf2Iivi8ZTdwLXN4mm9kvGgxvBEI8610ncuGA8qOyEWgzQjOaxC79cPNgbvjlSKLarERsq27pQPIBLxeW7A7jdvckVcKwY7CLxAM45TnXLbcBVd13stJr2wYguDA+9MYRLg2G3vLMfkcO46TrrjperHXT78XLw0MTotWpn3Mhmy8rbioCset+dFDeu18RIDekUeA5IUr9X0eXzhPKFZm85KDbcah3ZdrRBhLEN9cEmm3WWveb+DZRo5+2incZ7C64yKXQXVTfwwM77Y\/zLn3\/+r1KJVXilgrBd7Y0V+293kYX8sf\/Q1SGEYrSV7VqeL6IMpCkerMIjVt\/gT1U8RLufTrOV3q8tRfegs3zd7s9eHrV+hQ66n680Fk\/c1\/rG4tnnyNEnldD9Q6I7+wdqpNn92eqzzuIt9Ph6pfECNLsP88f5t1p77\/fWt\/p6r3b3ybSS9M0nhwlbsdepMaTdfSMjI+v\/x0yzDrrNmuQAAAAASUVORK5CYII=\" alt=\"El principio de Incertidumbre de Heisenberg\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Mec\u00e1nica Cu\u00e1ntica: El principio de incertidumbre II\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> significa que nunca podemos estar seguros de d\u00f3nde se encuentra un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> o cu\u00e1l es su velocidad.\u00a0 Lo m\u00e1s que podemos hacer es calcular la probabilidad de que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> aparezca en un cierto lugar con una cierta velocidad. La situaci\u00f3n no es tan desesperada como uno pudiera sospechar, porque podemos calcular con rigor matem\u00e1tico la probabilidad de encontrar dicho <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Aunque el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> es una part\u00edcula puntual, est\u00e1 acompa\u00f1ado de una onda que obedece a una ecuaci\u00f3n bien definida, la ecuaci\u00f3n de ondas de Schr\u00f6dinger con su funci\u00f3n de onda (y), que nos dir\u00e1 con mucha probabilidad el lugar en el que aparecer\u00e1 el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">4.\u00a0 Existe una posibilidad finita de que las part\u00edculas puedan \u201ctunelear\u201d o hacer un <a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a> a trav\u00e9s de barreras impenetrables.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/WelltodoTerribleAlaskanmalamute-max-1mb.gif\" alt=\"Best Efecto Tunel GIFs | Gfycat\" \/><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/WickedExemplaryApatosaur-size_restricted.gif\" alt=\"Quantum Tunneling GIF | Gfycat\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta es una de las predicciones m\u00e1s desconcertantes de la teor\u00eda cu\u00e1ntica. En el nivel at\u00f3mico, esta predicci\u00f3n no ha tenido otra cosa que \u00e9xitos espectaculares. El \u201cefecto t\u00fanel\u201d o <a href=\"#\" onclick=\"referencia('salto cuantico',event); return false;\">salto cu\u00e1ntico<\/a> a trav\u00e9s de barreras ha sobrevivido a cualquier desaf\u00edo experimental. De hecho, un mundo sin efecto t\u00fanel es ahora inimaginable.<\/p>\n<p style=\"text-align: justify;\">Si finalmente, la teor\u00eda de cuerdas lleva integrada una teor\u00eda cu\u00e1ntica de la Gravedad, podr\u00edamos dar respuestas a algunas de estas preguntas que nadie ha sabido contestar? Bueno, al menos de momento.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La Teor\u00eda de Cuerdas contra las cuerdas, ciencia moderna y filosof\u00eda\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda de cuerdas VS gravedad cu\u00e1ntica de bucles \u2013 Universo Cu\u00e1ntico\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El viejo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> se estar\u00e1 riendo all\u00e1 donde est\u00e9, al contemplar como los f\u00edsicos que desarrollan las ecuaciones de campo de la Teor\u00eda de Cuerdas, sin que nadie las llame, all\u00ed aparecen las ecuaciones de la Relatividad General&#8230; \u00bfPor qu\u00e9 ser\u00e1?<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<\/blockquote>\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%2F01%2F11%2Fnecesitamos-nuevas-teorias%2F&amp;title=Necesitamos+nuevas+Teor%C3%ADas' title='Delicious' target='_blank' rel='nofollow'><img 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Cuando en 1.900, Max Planck, el f\u00edsico alem\u00e1n escribi\u00f3 un art\u00edculo sobre la radiaci\u00f3n de cuerpo negro que \u00e9l dec\u00eda emitirse en paquetes discretos, no continuos, a los que llam\u00f3 \u201ccuantos\u201d, nadie fue capaz de suponer que all\u00ed estaba la semilla [&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":[22],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5001"}],"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=5001"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/5001\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=5001"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=5001"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=5001"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}