{"id":998,"date":"2021-03-06T09:10:51","date_gmt":"2021-03-06T08:10:51","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=998"},"modified":"2021-03-06T09:14:41","modified_gmt":"2021-03-06T08:14:41","slug":"%c2%bfviajar-por-el-tiempo-ii","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/03\/06\/%c2%bfviajar-por-el-tiempo-ii\/","title":{"rendered":"\u00bfViajar por el Tiempo? II"},"content":{"rendered":"<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/b\/b1\/FrankStockholm2004.jpg\/200px-FrankStockholm2004.jpg\" alt=\"FrankStockholm2004.jpg\" \/><img decoding=\"async\" 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2Gb6CUXRdQOnadsNy3cWLqG+Jcg6apTFXVd3w+rzegWcFYMuqH3L7P6LkjFWKM9um0YVAbJWMKbIxZ00L0UT9JLM11V465WyzwQJAcm\/o+0sNmRGxSoI6YXPfK3IAREL021BYeWGwWv3v2D84pygqda2qMKVgQNLJbLPbBccE5sWWqRhgYZ3eeQZsgL7hiRCS72\/RQKiSJL0cLWvIwExwKC2oziQp1yIIbqEh1xYOIEI92ezwgIu1TRcTV7dHxiOe8XdAbgL16RLJXLJ5sFccmLZGXU3yom+GXXK7tVLD87CN9enlsUfEdAy6WSWtP7i1FW7Ek6OPppGZQsl0GANKkgEhmwRXzg+oS0XqixAmuWBMKhHT79x+tgdR2aKeYspRYIgvfgfhY5noK5JLUInBAapn6LovBIcglHkRvFnwuFN7QR2KImUy2zzj1x1SLI9mc0k0B5ouoYQkcquH06Nbb7KFkRBJViCHP0YqAdLUYg0CpuVqkFXtySf3n3zx8brxfSSbidriqdQk4VLBhsjmTy\/RNXrBJBQsuFfVqEC\/AEEr9oK1GoLZt7L5BhYaXFo+GWOyjtRCaae2spdlfUswXjqKkoSh1qoJokqfWBxJsS97ZiDKgFFqPNmoAth1te42BtuFWQoaJnFrCKoRp47kNIlNUI5iEEISaCvh9TXKHN1SfapVlr98XSGl8EwY4J90eEbXVcIMgAtqMgNTsBGY8pOUldPZYcYHBQnOseFP25NcrsgSKvYbS0ADobaBaPHazaImB571Qj4j6g0sNkCIGeQkubZKKkh2DmNy0abGIqn9V6VaiDes69ID4i+vu5XrFihqpMwsMFpqo4cGkLJewS6\/LxCAtO+RvfOOZ1SYW6ZrOwnmglMhurISl6LS8yLhcE0q8TyD44G5EH1NAHjtr8J5aO+TisSHFLDAtO77a0tLyzR0mRKZVCqaUNdVSnokGpKQRN\/AYhYAQY5Ht+hcYiEiJ4nu9LXbiE0Ae32EUmunVPYkVVw\/eUtcHQgn9uwGanFy7pqnXD0VA1BK3R5slBgLy9dWrH\/+m6T6UmemQacNq2Q9opHh1QR6uQq7JH1z\/iIkMtLzaI6XujZZOmOe4LTtWP7hKNt2uqDhRcoctKVA4MFPeRv1YWAgXcUBkxB4fmABR68IlpoUAl4WNwSKzY7UZKfc060kZtb6O4uVu0w8Gwr5ILKiqaizCGOQTnZlBIqMGU4FwSRqdkJXRRYBUtDyzygzIdAwvooh9vDs8lc2kSqg2GghEk6FHKSB3Q\/745BOmVX+A8i3i9WVNwyy9kAcfZD9mGBDoqluLTSQxvS361Ow+9in0x9ruvkYBmUpLluVe7GgmiklFEub0jPrENPcag60Ugk+vwx\/3U0Den0oG5pwDAiHxBmIrqCcRScPphnfaW68BuEER+eSjTz+6Tq+nFNMqcWY3UyJDSEFRrMZo1L9GXhSITFNTE7Lw3bdNya+eF0BQht4aXzAEJ7tLij9bEoEPjXgcmlpSOygLkBkr49hKfDDVV8LssyRyGRE5NDU4JOlqS8XfMLJEob39LkLt7dN0zGaTAABbH9XJy1Qnol3tP\/y7v\/8RpL\/\/53+oMGHSflfFj3\/y03+E9NOf\/BhNd+e7oEBB+pBC0nZz6qw8+E+OxXTL5+LFix3\/\/EMRk7sqfvKPIhv+ywb1jgYEgO07t237cCtK6JhaA+MeT1UD31zwxhuvjy7+0Q8ZIned+CmbUNMJZCabmxyY8l+bGwLCz\/LIJY2jnGvPvxp2F1BI2tv\/B3L9cMSFun4\/Q8uL2SvKnYzHNKh7iK4g0RT6tcuWvUKh+bu\/qbjrx+aobQYnKeSaLZdM\/uKpn68uEhbpeaOn58wvyA6Uhh+5f8JQuHb\/px+R+fTPWKJTdvedrVunRGIOOgHknsWLR9mWrYafczxQhOET7AwXWXb9SyaXDg\/P\/8SAvP7K2nt6KCCnJTZb+oTNHGv+rVlAZPKvjEf0OfmeX2GRee21tb+gu2ChAaOOH2KQayhs+0sBj782HnF1G5NYfoVFpmHxt3vIHkdENzEgnz5W0\/bxxx+JAkPTv+5s61sOAWnIlNfjaOj59mjPazJmEJLjA7Db9wGO2H5UU9lsQCSj\/vVIzXmLzK+GnjNnziwbpQKDHyNq5P67r1\/\/9IOMEY\/KXFlqZKrYAdt\/lPh94kbirtr2F1jgAaVmMXXMRrm3R9ZLr12\/\/ksTf1ChKUpbdq3sWrlre\/kj4TR4bmjCM3H4PJBcUwLkyO69fX19k7sH7N\/fuCUg3GM9zQFhQZefmdFAMrO36DvbfBUlvbrd7j1TXeIanCApWfDnualw2ZG92VwmU5nJ5LJw0mHTX4tdTvhvItUKSZsoEhb5pVlcKIsUAB2RUM2u3b1HlcqMcCKGENOxPFX95QoN2J3Vkj1zuQ3WXzdvg+N\/8n\/9StMgiHZCOP7NGg30F64UBKRTlwTcXlF+tA0YlL9nsMwGDImN0MO2euqcLSDoLfxrL36PRAt1\/8yOO7DM9BXCwxibbG8vc6HBZZHk2l\/G94F51xpUexZdtpEYBkl19djwyMjx4yPDY9XVvzanF+tlxrY7iinvVazLXRJZGMOhMoQGDJhTgSstsrW6CzAIpP8S94ZX\/2+LNgVAbIQSvV2r8x\/K0ayQTy06apv2a4EH32AhkJWU26sQ\/Bf\/XQfIfxQEJGfvv7OskxZEjEWulvN+JZ4nn897+M6BklkEaAzSXKl5Dc1mQKy8MgMgWuEvZ84GC0yZvba9YyfqrHr88cdX08LcZa1iAOkww+Ph19+Vb7HdWAWLheoAYRpkv\/zOO+9cYkx9wfSk1VZaAZD\/dFY7X\/oWLg2HoCmoQzL7bPtDs05QYsWDq+RVU5AZpuvw7qOqRzZxmSkREGmSvsz9B5ub99MNOJU5s6Exu2XCVhYMCCumiFjkkjB+s8GxNzPHGCAoF2k1Tc5qLyfVFbDedVwUuqjtPir2dcC2NSJALh9kgJh2nJitbn7TrVub8gIgzgMvQTrg1AGy\/+DBg5dLB2QPA+TxVat20OL+5WUgcUDQhr1NbI9ryYC4ANuAs19++22ZjcO4i08yc0j+kfcuXnzivbwIyFdQ4S9UGs7Jx35Z2E6riUxxQL7x1a\/KLMOzLA6RBEAu3nrvCdJBz\/kSv63jkMpLMuMQsx0wKtVN8E\/lq9gmYwIILQ3nFJTq5Y2Q8TbqpaaAUu0SRIZn77nL2q5Gt6fl37sFBebiuxSQUl0zAK4IOqSZsYiFp2DY9ZW\/hbbTci2CrAwC5AAuHujUzO7lt9cffMcgMQXM7mY3U6oQDCYy5a2VM9n2vPvIw7dkJtSlfhuAC9zKrF\/\/9kHaZQtfstsIyKZ8\/q23ZHb3vxAg8ssvy7iYouaYIZHZeFAPiL1jJqnM7EKT27KKWpkTZe1C4ssCqJJCFWWQc2U4ZpSdmy9BYgsGVnZR77rn0f7ifP5dBoiHisxLDyBL82udyDTLepHJHrENueiyPZnEfK0MOKBavKh1kl\/dLmNC9JnZicp9ZpGMeLhKT2897PFs4hwClQjRIbh6YB9v6vLB\/dDQ6AHps5\/t+upM6a\/tJ2I2CWaWFAmfrTKSZ9xF8lNLYJNYOmba6JnZK9WhtD99v01bR2898cQtfg8qEV4aTlAhlZc2bty4vzQV4oKdCRpPfyQahOzkLhL6wuc4oKREk1M9JKEkZlDkpAdctiAelaQBAyCZPhVVkwgaJdeIu7jJmMiMkxbu\/bXIdCa\/bIGdxER8qFebrc7DjKUVUDRVYetOFfYaNmFA5CLONlXT3Ts\/LBiU7O4F\/nocPsyKkGSaSZZOONR9VDcDsA4hckD+kxX\/Luq4W+Fx3OkcIxm4oWeFnZ7uii20pP0pCHQhRQCkz2tq2siAvf3ank6P55wrjD+XrtXUPGYbPQNSqsHh+Dm+Tqb2aoXAspNkPzOQXnQ4HBeE74NCeFRVTfD57v8pOLWzDDIr7i+ctEJnWlK7WBmB9pUKKTkFAMTZWzAT6XzV92tqbqArtFlkfILsX\/Qchh4I3nGLltDaPEN2FgsMLPguRARfJyRwYV8um8vlstm9sLu4Qrqr2+Fo+F5OFLpSWaTYVNcCkE73QqiM0TEd9Yg\/1We79lzd0\/VsjHRPQoWSnf6F7kIsMu7Jf7+mDV2RcyFunx8\/Nz4YwAXLwkgBvV\/TNkGqslgCciGb9TbgtaXaEC5fdmH37t0XkmfRdQJpuF5Hw29yokPiKhI0q6LFFP9vsXCZBSBb3O3uA070gVg\/ilRvwO93nfO5hYVz1QahVvvtIYlvwiLbMElJN1R4FuxsgwbZ1iEBanMm629Al2SfUQIvzpCq6qgjru6G32Rz+4TeA83nsSYSNSsaLbPU9E8tdLtRCUZaNSyMe0Pqj6lY16bgAwXDAOq9ec\/QdvgkOUsBNoSWD+px\/jOqb+CSBvNV3wnZm97f9WX7UMU3WqjUi4dMq7mh\/kgDfbl9hp0XVlUbBKFBUaLCwbLspPWiQiqyZRc2EGTvBt2MyXuDd5F3KgWrESaQcCAYyVZkWhUlxqrW0vdgv\/cKMqIC0JqHD\/eQFSsiuMBuufC+T\/2JcKC4GnE2FxKY3F4bT4AMFSgjp\/AFqy5H5Kd+eISY3FiB+gxQ8aECh2DbjRtb0b\/pGQm4wgGQvt92aDtebwrZbSZBJSkRHr0v9ODjAFh1PASISzo9+mQvcWOML6UYIpWF8MjaTXNriSVZh6JL6zSuJYAcR64N4XSrY3QokVcP8PYGtGeOHbTi5RnthDXtuAxvjQHSUbQsexQd\/xTRuuA6iVLpyLEJcaMTXyi26hnqvpK1RyRru0JFe1l7AA59DD7EjsDAihHh8QVx3oO2++\/Ym7\/394\/V1NwEWhUQxPnboQPy+3tJBMBYepaSQgqzSn8K\/8HRgPI6UrQLuJ2GhtFXf7dBQ0hH\/RN2kKCqp+BCs43VzaAlQWtAWHGfYwsrvnZqGALCir3gbcxfhJ9auHCzgJAVkW4CaSKf93y5Veg30sjbv7wIner+Qk2Qgm8AXFmQzfzmeUnbZI+0h\/Tdfdnsgg38hoFwlqoFHBO4VLBY7lWEIztpu6RLz6UDaBXTvXAXMhT0E3S+mtS1sJ0v38Uilnvg1DjTLoMoZRQpbgEQFCPxVB2mN2LGgwIRJf20CwMZ6IyhuQVrEAEDLizI5XjcM2xWQ92HTZB4JnCQDhd3OzKZzekxyWGHz87gyfQ4AyDtOnEV4eFrIsXr402tdWh2s2fPFvrllGy5CT8oL2HlYJ8\/N47+0tKONbhRvJ8bSIPj\/01d1Nhy2WK\/WkcHq7gU+gxnQLR2LMIt+mQZOSQDuz+jPVDTsmnjAXwB3eMTyC+mYED4+4W5Nfp+XxblEyCCiPddsY2AYEDkJbQ3lE+99LjLEKs5xraKBmVzb\/AotVpcdLQJWq42xY4SZZKiLpEtiit18HNbqERE5A7yuExr0zDtpTRabk2B4+sePHd4aGhiaOjweD++A8SPwcCGK5N79+3bO3llw5HC025F21jvJY0orHsr6BGAfO+s0mR5dqxwPCYFJMjKty3VWXBEjcY6EegP8n2fPjqORRSBRsqSWjHVug77sRQmnJdUPCYT1Jwl1mt2JEgtVSbCwUvm0UjigRIKHb\/COImVUhKOjTA7Z0LJBcZJrfR5drigUEy14Mb6gtksoKSzN4U\/5TX8ZiXFgpoes6yuFuU3Y7QxXjiYmU+hxLRZZPiRV1rhZVMXNKc9OmP7oayJn1WnVQpjvWH1VIT60JZmxvwxdzdCdKzaUQoWhlM71IYDyUtTsxuaKp7tyrsWf8lr\/EwbsekUDP3HbLD87C8Ty1jVNLQoM8xdwIDpmdku361xsPkcCK\/pGasqr8JgufVkA+PSpjURM2Gqfca1FQfEb3pmlst3C3jzs\/1MvRHcSwtPUxAHXqaOAaIw2dFGYX7D2mfMmCim4uVzBohQPohZAq03DBBBlVr0JmJWmNzu8LJOBQYkchjrQsD4sODOmc+dnEkSXi874kKr5MrepWA0LQARCkkz\/kmZALEo3c27oBkxVgRKNQEiqOLA9AoOFKF6s9XVrCwDRLNEFjZCPPmMfYErTmC0o5IZEOFcLO7QBox3hHm\/KQQwg4Sn+nzahH+6KCAARa\/oZ9xPxDNh3YoVANs\/387dnQC5Jf1gJy5rBsDOz2lFIcZ+sNnf7xT8I+g8\/vEsdyC99Pvdf8QJptAhf5WuxTA2hL36489n8cCqsWrncYaIn\/QGrdGgaB68qHaSA7P5Uevo3JcxfWr\/thphv36UNHGDrNEAnFS9E3\/CXjmuCHFDcBi78eFMYhckfLImDgiddjTQ8yO5AwRG8WE9s0RjKPxDz+WMLveSALsTHwoNcGjIiTuzvJGqlRF0S3cooQvn1ZMVKnXJmqUowH6TbuKn25nQ6BvlRUQQyfYVoeLBKNpXSs+rbl20FCpoVy\/ekAyZoRtfdLtcUlxeRF32k+jWQ7MFyBeI6CGDjaSA6XF8D3ZYPYUI8YY2m30O3XpObEH98vbtL7+kr6+VTHJvo1u3IaTP34sIbZCtl1kxUHzrea2B30H6jCqyqLwG\/gRH0L3fKQAEf4NoAIXfebXvP6Fbf5pxJCidWAipk1wHycS8E91CSzAKuliIRb+JHUe3Et3S55yhTKY8feExPO11nUepPOfgRT\/KiSBJqmuYdjwHb4lZiZMLcjm+3oyL8YIBeCu7F+mSvmwm24w1TJrOvKULC3KZBeaqvjNEW9xuN6+E10RO4OqC97bgeJGbrcXwiJi0Z6H7qm5LtKt\/wuPpZ0qOTtbPVeEIGUrj9QyRp7VDFA5XVQkFfIGyN1e5gekUPMkFKBC6D524AQb2ZfYdwZ\/UMvcA7K7MzOLWQeXZToOVgTzyLGYLl6Q+rZIPk5rZhc\/rCCp8IfRMrAye5AKSQGEyuy7DkQYA6Uu9lYH\/DOAdVfA\/P+0etzJASp2dzX2DwlSL+yFCuIaQ4IdYHHtTyA9xsTsFPFWLAERhP2RWT96x6k0hT9Vicleup2pcm7HwVM2u+46bv9wAAAgjSURBVJx5qsJ8ns0RVL52wgEpey7DJ3cWcxnj\/PDOmssIc8+oaappjodYzXaFgFops121wGyXMZt5tpuwenxWSIOes75JgAu8Xsk6HsLUEAdL+17MtLCifVZSPKTkY1WmRsLZFEzwOUZe4w1x8BqVEDETDjKImErElRcxK6He8bRI0w88lMX\/uM\/w2yagqfUwRaeKppiqcESvWSdqVdLxWZPogr0CJnKCZIemXVCuMKVS\/HQKNjD+xylCGlsELUPecY5IrJa6CHTUKgtLapYoaa6vjPJBaRfY\/Nqr4j+khGiCqxZ3DJVSwXsaFExrq0xEcQUTK8ipA6GlTeSOFrBIymHT+1XCHdqhBT9ApZWk+g66xEfrS4Otn\/OvpeUVhnhGfKnWBW8vAkRdRA+GCNIact0\/P8ueqJWXFi9IPA1KsJLkfN4vrWAruItwcWgtCgD7bnUiQZQda8Hn\/bAJokQUtBQJJBQF2Eq90bRsXOyqZxM3AKeyaN4PpDBbTlyB14ZP463r1GWVjQXRZ5ji7PWsY9P9GJvbJjrQXINHASQ0dqtoVYoBgmIjNe+jfBeZckQr4rEQqpT6KI3qNJqtZrCDClYvqjH1B+TxM9yjS1BCXg8qcEBjIHHL5eWZJHpsJxhxOk89\/SDqNVtHjCBgtlQ8fcrJWMQsMORB+oYPPfb7ez0TaKGfKQocKBvPX7z95zamHSy+z5TU0dFXP7u0AFVdYwG2CMptPrKg+bM\/9pC92rNtdBFRjR5b5V7oxqmXTEfiSYPqhrfpbma70xlZitwgmtqfo6mpWtv9nqp8fojcMBtdRDThZmBBNkdSL5kpQksjADRnMlm6VdXS7s8wMeehy91OSq+yyS06WdolbeZRAPvwLpmDADjv9xyWREBwTidKnzxM8xOs3UwCE5DIvB9oVgn3DUcBBsj3Z9dvJ8Q9nS3Pkuk+s5X0vUc7maDYJmby2v+AfkfMMZMEzy5mYyEoTkCqI4zApsvUAwiwAIEyBxLDBdbF\/Crm+tBe4r0q6MJ01LJGHCr6atkqIEECThddhbMQ+QlU1NcPiYmQqBkKSBmFvKdBwYBED9kkvML8TOqXYJ8IJc4WyMyALELK5FAZZ3mqxJ9CrihAFQ3qbVfu0\/SPMAipqiAMgf1jFDFS5+RYZiAFhseG8SXtTUDsDVEx68bGvii0QPR5Tc0NvD5DukzfsJCnjdL\/a35rG+t6ftQxijwQlkwtZDKz6cVRh6Nn1tYfRHKBsWqn81l0SX1SP04\/orjgESpPQ\/ds2L4NVOfnzzjTkMiMSqSe5MuQqd7gmzUkh9WSRh0Nr+G9hjRAE8bQKUIXBi6NNtDaZLNMYB3E4+pC\/Ga8tAMutOUMv14yndu18CnontmHMqFLls7j3ahU7RFMSbSPaNhzVRfbyI4aC+p2NLyYJcF3wmJEXAmjEfnbkM39ocExi9FUjdY5D1S0k90w0SB6s8+NQBkaeS6kGdBOd\/vVQoB8WPNlnu6G8atoCfO3j7bVPHroz0grUPY\/X1XleeyQzfdBw+1sZQ53IYK4tPfFJ0dHR1948SySaKK7jmQrs682zMR4i5FLOgU9ELLaosL3O+wkO2+czhEt4\/8EdM9GCrye\/67y0NWWoE\/6UCti+r7CZ74X4SPb7ZqILMhmaTJqQup90sHohW4pRTXx97LZBbO4zi2SsvLYZnqqQeA43stIdu9VO5mdjNdu7uos2Mbg+W669hK9USPSVuJLKI2u\/kHb9GEgHdkwEI1gWxJ50SHSUWrc0sGBC7MaXjYS2VI5oqtVU11N1i2jpSW6oQxooDyqw6OmbScCIVZwtw2leBIB8pBDT3ieq6TnxAPhhLwQb72EV\/wFOJxkWhe298j0VAdNhJ4\/6FJ4bWlxv1SYLP3r6SjCcw5cdhPVetVqIznHpPoyOhNL3DThUXPD7vQRM6mJ5014OByqr6xTfWaO1C+clC9oNSP0j1Nl5YVaHOVXU\/N5GcaS6FNUnR0VaCf04tyKCyeXQvC4jxCzNWW0AEiMqKbmfkzslKUbpQPSTfBY9u17ENFSwo7yxzIjBEYIBPc9gIkpk3VlvF92QEobIcYipZbMJNFCXP0T\/T\/KZKZ3agOaLkEXXpAYrlxHymgB1FjSzpIBeYFh0AOJMQhNq5pzcjEhQfxxgCMyXDqHAIkb2w\/uv\/86B2Rb8a\/S73OmkNeuvecMQ2TWUqgKk4vZWhlqkK\/cxwEpvQXgYhDI19va7uank5V6io4ICNSpsmN+AQGMQ2Qnrs8yBQ5hgFzHRaG5Dvmw5Ba40y739LzCOeTkVIYzfXJRHVKNAHmZK9VCUxgjAeqmonMpBKW6tVQOcXE3VV627BfL5luHDDMOefll+QFekOR4GRzCTtC9G+qPuz+RGSCltgBQFIiJTMPiM69QFpmTuJAFrXNykXngJa5Uy2kB7CQIkMMNP6Is8n7JpcIB4IA0NDjueY1cz0lYyJLGnBSQalLeCTHISBkpbgAwmbn\/7mvXPv6UMojtpN+C2FRGfuONN9ZSBjk6m1l2BWkdAeRlVN7pZapiy8wrZ8dTXPv4Y3ZAxc2yGqB2BnnuDZxB5gsQ5qtWa45ZGRoEt8Ccd43KcNyRWu11GGkej28AYFg\/14V4lNsZcNOIR5ktGBAZ7Z69vQ+l0IgOkPLxgKDuFPF4v5S9sjpydY8KeLwApnJ2wMwRkNaNcYNbhkumb+Qm80AOleqB6Ok0g+TJ3vllD7JCt25kbMw5NjyigClqM3Se37abN7ftdIEpvV9U3uDo6ZOnUSU3a\/76f7JXGDHaCqnVAAAAAElFTkSuQmCC\" alt=\"Lattice QCD, el estudio num\u00e9rico de la interacci\u00f3n fuerte | Instituto de  F\u00edsica Corpuscular\" \/><\/p>\n<blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><strong>&#8220;Frank Wilczek<\/strong>\u00a0<a title=\"Estados Unidos\" href=\"https:\/\/es.wikipedia.org\/wiki\/Estados_Unidos\">estadounidense<\/a>\u00a0de origen polaco e italiano. Junto con\u00a0<a title=\"David J. Gross\" href=\"https:\/\/es.wikipedia.org\/wiki\/David_J._Gross\">David Gross<\/a>\u00a0y\u00a0<a title=\"David Politzer\" href=\"https:\/\/es.wikipedia.org\/wiki\/David_Politzer\">David Politzer<\/a>\u00a0recibi\u00f3 el\u00a0<a title=\"Anexo:Premio Nobel de F\u00edsica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Anexo:Premio_Nobel_de_F%C3%ADsica\">Premio Nobel de F\u00edsica<\/a>\u00a02004 por el descubrimiento de la\u00a0<a title=\"Libertad asint\u00f3tica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Libertad_asint%C3%B3tica\"><a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a><\/a>\u00a0en la teor\u00eda de la\u00a0<a title=\"Interacci\u00f3n fuerte\" href=\"https:\/\/es.wikipedia.org\/wiki\/Interacci%C3%B3n_fuerte\">interacci\u00f3n fuerte<\/a>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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alt=\"Cromodin\u00e1mica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"30 Part\u00edculas elementales - Din\u00e1mica - Cromodin\u00e1mica cu\u00e1ntica diagramas de  Feynman fundamentales - YouTube\" \/><img decoding=\"async\" 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3ko5iM8t5xbzqsziySpVEipO2gAA7IrKgTOKTEdMCFmm\/q3aQIXRtsXqoC1bgmvQPX6IcAEhXI2Px8EQ1KhNyBUDpOnqgQsUgQtko9Q+NIELeWbUtYQgEqUQgJGpJNAntNBBKFKJ\/gBOSxlzON8g0+4lsrqlzk6kCqgk0BpUgVvQ3EDTlGAmvOQ0uOZOHGjwHThamA044426hXOXlqHEm9MoAAKVJIGtlXOxrHE4pxAV1S+FS85hMvKvUCZiXbynaFhsKCxvUCM3TQ1gqA5bioqLg1jGnPdsUK4lkOyk9O4dMCiwlK9bKynLmT\/KUKSR8CHOOVTnQUe7VHeI2f2VYcqlLyJhxFnyhcs5TXO3nCVdHjEjoUN0I45BBGGI+3omtbzgIdjGSfQ758VE+E80H5WQx1gc+WKFuAbWV0S6k0+yb9AzQABlSMx8igl1SjP+w8x9\/Ipo44MWErNyWIyjzfLZVNrRUEqb8dJKR9XnKFTvTAwOYesLsNaV2RWHVdeLwRm\/PJcF8fB5OiZP+LTUr5leoc6kOLKeadV3nwQDXwOTrv8ALiq3xnhdOTTZaeePJFSl8mgBKMxWXCSBrzlEjshxN0QlbTDTIJ2+mCY00vWEUiyk9e3T3dUCRc4RKjKdIISwsqZMOySlhCGDs223QZBRkrGQwZJRklGQnohISKfcXfCTI4mXeSVpA5q03KANhH1k7Ki4trss0qroyFnWqysnnVO+EmJJWkJbUCnoidggEqg\/rOAzKsuFVkhVK0Vp2HdFeqc60rMMyiZVr0xWlXYWtemESoAgQn7gMR4Rkt\/ylnb\/ADiEdghTnEPnXPvq95jt6Pw26h5L1Gz\/AAm6h5Jj4Zf8AfOWf05iMTlzGn4+i5v9TfK8fRQAAxhLk1tSmvx0wqRZBgQsKgQjZ0wIWAYSUIzGFSrNYSUiwFU+PikEpYU04BcXcxiaFONuNtNJVkUpVSqtAqyBrrqSIHEhIIJhSLhLxLvssKelphMzkBKkZMiiBrkopQUR9m37QmXmIQIOCknCGWbm+DrM3KNobXLBEwkIASEqb5rlk9GY\/wBkQrjkPlusfm5Rs\/8AJTLX94PlPjip1Lz0vP4ahx8BTMw2jPWwBNATXVJC9ouKA7IQ0zzkM1jzCRtYCllVNR8j4TuTFxscHi7g6xXO5KAOpUdSEAhRPSWionpENL5dlKSmzJYG6FnBXJfwPhszMvqZRLJZcCwaVUEFrIbGoObTbaJJOXdnGfvCjOSWX6c2Nx7lpjWMYeXZPGETDaCmraqminGV1SRl1qhRCh0ZttIc2k5sg4EY5tIv1qN9djoIxBwz6DdqJUGn+NVEviE0\/JILrMwhFUrqhPLJARnA1y5QkbK+uAAZOS6\/RCeWvLg9txwM7sDm15yq9VwpnOQVKpeKGFqWpTaLJOc1Kd+XorCZRiPRO5puXl37btGCZ1EkkqJJPxrCTJkp4AAgLZIG2FSrasCFqTBKFslBMODSUoEpW1Lk9PXE7aRKkbTSpEpEwpaVKKS6CXEP5sJ4phZ5AboXIalyAsGWTCc21JzYXJcnuhpogpppBSXgnh3JoU6rVVh90d59whrWZMlZFtMvyBmTTwrxBWYJQogjnEgkHoFR2+qIKjjiFLRpANvUfdxB1YotZUP5r9vT2xAXE4qYMaMAk5EIlQRAhYBgQnzgGr\/eUl5yz+cQ1xuSqe4h86599XvMdzR+G3UPJeoWf4TdQ8kycMv+APnLP6b8YnLmNPx9Fzf6m+V4+ir9ahsjBlcmtc0EoWQowShdQoamvx0w4EZ0hWpVtFt3+sIhbMMrWoJQlSlKslKQVEncALkwkpVJOD3AWbmZwSS0\/J3C3yp5YKSQi18tKk30todKQk3SgkC4p6xbi3VK4pKSLjnKNTJR\/FCclQD\/ABEgVNCKW6FpgBm5I6G3lXJOcIZORm5fCPk4Q2+2CkhKQ1dSkBBG0kpNSd43wMYHA33plSoWEGLs50eGjxTfwdw5GGYu5KtDLLTzfLNJ2JdQaOIHRQggbAQNkKOswjRf6H0SO6tQO03eo9Ul4EuOSmNT2HKKiy4PlTNbhIJBIG5IKin+xCl5eyHG8YJBTFOpLRAOOvMfPcu\/AJ5tE7imFGhbS6p1CDSmR0ArQBuBVSEN9MHR63\/dKOrVI+oT4i47o2Jm4AzrErL4hhM+6ltEu44gKWrLVpwGhHSRzhT7UODS9oLcR\/Y9U0ubTqEOwdfpvwIjYmHAeOQsShl5hozLiatoXXKlaKEAqrfTZ7oV2S\/rHHPGfv8AukYypT6rYLc0nDu7+7ZmUDnuGM27JNyClAS7QSAkCmYg5gVK1N706BCEgjBSMp5JJyjnuzX3piK9Oi0JKkUlwPgFPzcuqaZZqylKlAlSQV5a1ShA5yjUEaC8NLksKMZoWUi2CoWULbNsHuv\/AKQspFrWESruwwTEzKcp7WSnRiVoL+iLjKQGKsNphK2miTRIqdwiYNJuCeSGiSl7WEq+soJ9Z7otMsjzjcoHWlv+olKE4c0NSo9oEWG2JudM5+ocAFsJRn7P+Iw\/\/CZoSc5W07lg4e0dMw7a+8Qw2JuZHP1RjC5+BSSAhYNTtsf84r1LI5okJf8ALAEuCep9QbQEiwSPUIzqgcOqsyk01Hyc6hU21nJVtN4caQi5bPNACAmeZlyOuKdSmQoXMhJsx0iBRrZTxpl2VrSDKKSFzhEqfuAKj4SkhWxmWKj+2Ia7BCn+IfOuffV7zHd0fht1DyXqFn+E3UPJMXDP\/gD5yz+m\/GHy7jT8fRc3+pvlfy9FXtYwFyaCRAhbIFSEgEkmgAuSToAIJQl2IYNMsJC35Z5pKrBTjTiEk60BUACaVgykquPgxxTSLcs07ibqg6+E0RnDaUFQzBApdSwNb0tpAGueYaEx9RjBLjCxhXBLwLjcqpClLlpsONJUoc5KiAciiLG4SQbVvaxhWdaR3cU2qcmHd433eqsnE8LS5Oy80igeliW171MupI9S6EdS98DRAk4EHd+Dakc4OdAxaRvunVjsTNw5lzMyyn2hWZw18upA1OSilI6czRBptIEKIY4OzH+j6pDNRrmZx\/YPkkPD7g6rGJeTnJBaOVbUFoKlEApVQkVAN0qSk\/3t8IZpv1JzSK1PWIPdmI8Eh46MeTKOYavMC+08XCBrydAlfUFG3TQ7oGOAdOb0RUaXU4GPqLwjhNxwYeyVOSrYfmSgIC8uVIAJUElw3UkKUTQbTCmmG4nZ98PNIKjn+62O83bsfJUdL8JJpuYcmm3lIfdKytaaAnOaqpuv6IGuLcPzanvptfjm748oTfMTK3Fla1KWtZqSSSVE7SdphCc5TgIEBPmDcC56ZYcmWWCWmgsqUSBdAqpKU1zKV0AawkpYUk4nuAyMSecdmamXYy1SCQXFmtE1FwkAVNL3EISURCcONeawUsmXkW0ImWXQKttABQFUrSXPrAa1vdPTD8iBMjVn+29SupANnKGrP9t6n3FLiqWcCadX4ra1pV0AvUKuwKJ7IdkZbmt0j7x9lIGc45jZiRvvjablXPHbwNErMCcYH9HmVEmmiHTziB\/KoVUP7XREQuuKrkEYqtAYdKaisEoSqXbKjU3iemwuN6exieWGcojQYwNCtNbCdJHDivnK5qfWervi3Rs5fecFFVrhnVbeU5hSUDKgUHRqe+NOnRawXXKtkuecpxS+SYyBTr6FBIplqLEk0rTU\/tHN8q8outTmWTk+o1znE5UG+G3m\/C\/DvwWRbrQ6sW2eyPBLpmDfAxvw+64YVgjj7ZcKwhIGpBUdaVoNldvbpF7lL9Q0rJaDZ6bC9wEm+AM\/ff8AkrQtPKLKVY0abMpwEm+AEmxmodoKZQlIRQ1BRSxrtvWJf05UZVsIqTLnOcX\/APIm8ahdHcl5HyX2bKmXEkun6ib9lyRBZjdgLTLAlMpOlCq69cR1KQcIUFWzh7YS16aS5ZQsdQYqus4iDeqraLqeBTViWEFFSm41I2jvEZ1ShHWbgrFmtjaov26UzPNBQiq5oIVtzZTNOS5BihVpwqzmwkVYrKNGaElCf+AZHhOSp\/WWfziEJQrAxD51z76veY7yj8NuoeS9Ps\/wm6h5Jh4aH+gHzln9OYjD5d+X4+i5v9TfL\/l6Ku6xz65RW7xb8Wkq5JnEcTWUskEoRmyJyA0zrUL3NaAU2a1oEvJhISAJKlvFg7hreIzUvIFtba223m1c5Sk0GRxrOvnEVorX63REjmQ06R3zcfzeom1ZeMYOkReNd948lIcefUvDcRGJtpS2gvpSq1FoFC04kbFZikD+YQ12TcWp7A8SHGdCj3GHLnEsBZmmKqW0G5gBOthkcHYCVb+ZCv6r5GseabROXTh2o+FxXXH8SL\/B6Xn1ijjBlnwTbnodS2SPvJK6b80OLgKmVmx24pjWONEsz3jZcD6p54U48mUmZGdJAYmR8ndP3hyrSuw8r\/ehWjGmfDXxwTXm5tZvjqP2x26VDJ3jPlZLE51xsmYYfQ0aN0pyyUhs0JsRkCakboQAZOQ\/Xp1+mxOOUXCpTGIgzIwwOGvNfOhRji5mMUmn5hvC3Uy7AUXClaqoaStRypFiSaAiw+rsgFUgRiO8Jxs4JyxIOeDj+acVBuE0445NPKdfMwoLUjlT9cJJAUBWyTSoHTEZdN5UrWhogLivCH08mXGnG0vGiFuIUlCtNFEXAqNIUCTAT2tLiGjEqym+KZErMSgxGYBZf5QKU0ciULSkLSguL1SoBd6DxYcxjnktGOjT3eqkpUXVCWtxjDT3bL\/BWlguHYZKSjs3h0s26GkuHMjnOKKKlSQ4qprY9EIaZa6H3b0OpFjgKl2\/19VFuJXhYmZmJ5rIG0uuKmUN1zUzHnip1qSDTpOyHuh1O7\/U7jhvnapHQ6ld\/qdxw3ztS\/iolUyM7iWG6ZXUvNVrdpQ5tzrRJQPTDYmlIzG\/xw8imZM0ZGY3+Iu8iqa4bcEZiXxB2WSytWdxRZypUrOhRJTloLkA0O4gxHKgVycV+HBGDzMpPNkJZcmEPoqa0CQtQBQamxsUm+yJHCQ3V6lTvbLWavUrJ4cYNPycxKuL5KXQlKBygoafVUgXNUkAiu7riR1Ev64cDpzecYqZ1B1TrhwdfeZiNeVGPmF51mMoUUpOYAkBWmYA2VQ6VF6RDKpQhlNTD2CSlAT7JsUFdsadJmSFaY2E94VIZuevxRoPtHui7Z6OWZOCitFbJ6rcfJOL7tbDsA7o12tDRJwUFKkueHOhLyCuwB27NgPpinyxRfXsFVlHEjNnGceIRbqLn2V7WYx\/alM5OuFLnLKBbsG00TYZaU8UVJIJvXU9Q805Ps9SvXoso4tzi6O8kYADUuVsrHValFtPFmcDz7k3pGZpBdGVKVpKQkWIF0il6ADm\/wCsa1vsArcovpWU5To62UYIJxvzk+9dgrtsYKtueKEFxF8mIzeOlc55hD6gc9DYX6yK\/lPUTujoeSaNbkygabmTnMahduIvi+NK2uTbN\/i0cjPiU1v4Y4n6tdNLkG4pTfUEdY6q7lO30H\/7Rr8DOqCDqOuNMGVrh+GuPKyNpqdpNgBvJietaKdJuU4qC0WinQbL\/AZypEOBzzWVaiFCvigH3m1KxmnlSnUloELItPKBNMhrSJz6NyaeWVnOcUVW43HdFzJbkjJwVhtJgpgMwi5NmL4eAOUQLfWG7p6oza9HJ6wVqzVyeo\/wTFMs5h0xRezKCsubKj803QxmVGwVWcIXAREmJ\/4v\/pOS85Z\/OIQoVh4h86599XvMd7R+G3UPJen2f4TdQ8kw8Nf+APnLP6cxGFy98vx9Fzf6m+X\/AC9FXUc+uVXovCpTwnwYEuzdxLQQEilS40oLCL2GbIBf7UPqCIOkBRUnTIOIJ+43KrOLyVnJSbTOmXdSzLKSH1KSU5ULUGyDmoSRmBIFwASbCCketBz3fnikrjqZQxF+zHaJC9EcIMWaacaamQky82lTVVUyBVK5VV2LQVdHM6YVjMoFo97z7tabUq82Q8+6d2g6sx0XZpip5Th2zgky7KS6xNyROdASqqmSdWsxsqlNanUbYddGTUzZxGw\/3cmQ6TUowZxBkA94MehBUd4yONNzEmxLtN8ixUKUCaqWRoCRYJBvTeBuiN2T\/qp2ZeL41C\/fd5BQWfxR57KHXVrCAEpCiSEgCgAGgtA57nYlDKTGe6EolOD006yuYbl3FMtgqU5lIQADQ0UbKpuFYapFYvEGlTq5yVS4Wg60krcSBylASiiCQQk\/xFGpB2RKI5s3Z\/P+lM2OaN2fTpGjw0+CZuMHgmrBp9p1oFUuVpdZUq9CkgqbJ2kGhG8EbawxjgHAm8JlNwa8FwkZ1f8Ai+HS2KSCUu\/NvpQtCh4yFEc1STsUCadNxoYHsLHlozfkp1SmWVC3R+T6ph4Y8HnZjBHJZ4ZpiXQFJUPrqauFJr9tFR0FRGyHViHOyhnv8c+9LXcHPyhnv8c+\/DuUR\/2c8cqmYkln\/wCVAO481Y\/LDj1qQP0nceM7U49eiD9JjwN+4ztUNkwcGx\/Jo229l2mrLl09ZyKT2iEoXuydN323wizXvyD\/ALCPtvhTvjrmFyM5J4pLLSHKFpYqOcBzk83aCCsE\/dhKbyw3i43EaU2lUNMyRINxGnj5Fas8frXJ86UXym4LASTvqbgemHltDEOOqB5z+aFIW2bEOdqyR55W+PBVxjvGVPTBfCVhluYVmWhq1eYluhXqeahIO+GmpdkgDzP54JhrdXJa0eN5+24FQ2sRKBECE64axUxes7JUrGp+kpcrWEDbqdw2mNFjcp0KWo8U2lykT5CQEpsAKCNmkwAQFn0wXGSm\/lSFBSTRSSCCNhBqD6YsPYx1NzanukEGcIOM+C0aTDgE9OYkZp4PPIHKJIJINElAqQkpNbpOhFBSubaqOIsIpUqFawWF5FLJgEiXZTri4G64xgZMnqZmm9ypyTVp2UB7slzwRdiMN5B8Fwde5RVdgJp26no\/0rU1J6ex2RtlpBg0AeAwH54ACAM0MbSYGMEAAAeCXVKkpTsSKAfvFajYqNGtUrtHXeZJ9BoHms+nZadKo+qB1nG8+g7kuwaWb5UF1WRKOeDSoJSQQCNtdwipy1WtLbIW2ZmU5xyYmCA64kHNGk3DFW2ETemx1py5SVbTU2\/nzU32B9EaOVZw0NeBmEC\/\/wBY8xmz96mplSHg44UAZ6ZgTWmlcxt2adkZ1ZjXDKpzB06hf44+N965zlKqf8wg5ojYsMcLZiZdS0Q22hHKLcSEKC0pqpptpZXYqURnzJpZFNtTnUmOL1NaXsFLcPNMHCUjlUqGpBr2H\/P1R1FhnmyCn8kuLqbwcAfNJpddbHQ6xJUbKs1WxeFHcTlOTWU7DdPV8WjIqMyHQtGjV5xmVnzphxNjbvihaGZ0lRqZyaRnlQJ+4vz\/ALzkvOWfziGlCsPEPnXPvq95jvqPw26h5L06z\/CbqHkmHhr9Hnzln9OYjC5e+X4+i5v9TfL\/AJeirmOeXKqYcX\/D9\/DFqyAONLIzNnf9oHYYlY8RkuEjeFBUpOLsumYO46\/Q+alXDHjqcmpZyWZlw2HUlC1LOY5SKEJGgJFb7IR3NgdWfFKwVSetA1X7z9lW+LY9MzOUTDy3AgUSFGyRSlhoLQj6jnYp1Okyn7v3803VhqkVucCOJgzEumanXywhacyW0gZspoQtSlWTUXy0NiKkaQAEmAlAJMBSni+4D4eDPybjbbzrSygPKoolpxAKFJ1SlQBIJFLw9zIaDrB1\/wBeqlfSyWB2eSDr\/o7ilHE6rPKTmETIqZZx1lSTtQvMk23Vzf3oc++m1w1H03XeCdUGVSa8Zrj5g7DHgopxHyKpXGZuVX4zbbqD05XECvURfthrT1HDUmNP\/jcNX5vViz+FHFpObk5ltTa2n3UMurQQOapXJOpJHOGU5TTYTe8LUySA5viNBH3x3ZktXIIa5ufEaCPQ47RmTXxTqccw+YwyYq29KqWydhSFVKVDfRVSD1Q9ziAyoMcNmG6B4KRz3AMqtxF2zD\/rA8Cl3AbjCbdacanloZmZYlt7MQASk5SoV21BFPgOdR5wZdIaxoP20HwTn0OdHOURrH0n\/wDJzHwOEmjsPx9rDcWcmJQh1hDjgRSoCm1Vom+6oFeisRUyGkh2BuMenioqTgxxa\/A3GPTNiAkPDnhYvEpn5S42hshAQAiugJIqTqedr0CGuLZ6t3jwCjeWk9UQO8z6BMc1OOOHM4tSzvUST64V9RzzLjKWpVfUMvJK4RGo0QIWYVC3aFTDmiSlCkOHt0T1xq0RDVZYLlJ8BZohTh1PNHUNfX7o07Iz\/ZU7W6XBnit5lUabSGiSpKLZwSQC8Y3Ktqsdazubzsx\/q1w6xwAOJx0LpeS6Noo1mnm4n\/ZwNwxJGAwSp2reZsHXLm6xenpO0VFIq\/p\/kt9nc6pUvBAyTtnZ3GCDOqTlXlBlsawtugu2XQfEJZh0us\/VPbbdv6wO2NuvaKTMT+X\/AGOxYFRqfpeR3n0dZA7KhR6k9MZFXlD6W7dU4abwNZjMqxYlKkoSK0oPSaGnoOUp7V9EVQ+vVOSDJ2C70yp\/i3vRkpvmJ+4CU5lE6bzXNQAXIrQU3IEXGWANBNR0AeURJOAuk63EqZgSfC51aVlt1JAoTWwKSOaSa63BrXbXpi5VpU+aD6RmfEEG8RHdh3Qsvlay06jedaesCGxpJwGu\/YnB3E2UkArUSaWyq7L074rtpVHNL2gQO\/8AN8d6zW8j2lxgiBrCjOLPqU6SqgpYAXAHR6+2umkatkDeaGT46\/zhcuhs1lbZ6QY3xRLrh72qOq1YxxnM0F7UH1Gx9dIzbSy6dCisj8mpk6VFptFUmM6oJatBwuUcmE0MZNQQVVKeuL\/6TkvOWfziI0isTEPnXPvq95jvqPw26h5L06z\/AAm6h5Jh4a\/R585Z\/TmIwuXvl+Poub\/U3y\/5eirmOeXKogQiBCIELpL0zJzaVFeqt4cyMoTgnsjKGVhK9F8fHKKwlpxhRDaXWlLymgyFKkpJpqMykW3kboU5THEC4pTlU3kC44Ks+JDH\/k+JpStXNmAWlV36p9Yp2xJTJeHNOe\/xHCVLSJqBzDiRPiOEq4U8G5hjHvlrCKy0yyQ+cyRlWkUHNJqa5UaVuVaQxjwGuac\/mOEqNjwGOac8bRwnamaYcYl+FKnM6UByTzOkqAAXoK1sOYhs9vTC0mlwcGibvUJ1FjnhzWiTHqEwcKOOV5rEilhTbsm0oDmC7gyjNzzpRRIta22HNLG9V7dZxPhfH5inMdTb1KjdZmSNV8fmKiGN8aU05NOTUslMsp1tLSii6lBJJClE2zAGlQNABsg50NkNF3fffp0eF6QVmsBawXXe9feM+jPgZUHmZhTi1OLUVLWSpSiakkmpJO0kxCTJUBMmVyhEi6MMqWoJQkqUdAkEk9ggQu87hj7NC8y43XTOhSK9WYCsCEkgQiBCIEJRKJvEtIXpzVI2BRIjXaICtNUul28rKB\/KD2m\/7xrWcQ0LKc7KquPekhpnGbxaiscp+o7Y91bmAeq2J7yb79S7r9OWVgpGtEuMx3ak+Y3PSK2QlmocSpSBUDnFISVFNNUgqpU0uDGJVptDAWq5ydaqz7Q5lQ3SRrjHYmzD3kJBzAVGm86kj0hA6iqOp5LrWm10MkuJLTH2Ph1tJJDVi8p2dtKucjApR4VoeaK9JtvNaffUtXandGs3kyR1z4Dyn\/iGt26VQyJCXYXiNXUZlJCcwBrZITQJNdfq2iDlCxAWWpzbSXQSI96ZyhGH+18XaNChNNOM0sIcUyVBRTQVoaKqAbXqfGPSTWl1VTl2XLrWZlqa0sBkwcWwYv0YagIBuaQ9ObSJEyZcl5okrAonakA6qVTxxTTZeumUm1aKDeU2Cy2gDIN7tJjAD6b8TM3ZOOUGyMYhh2qAtVMy8x3XUSo026nZeLtVjaTebHutgR3ARq2wFy76Neryg8UTEGZxAuidehR3EVVcV10vXZbbf0xq2RuTRbdGe7vvzXfmddQxpa0Ame8pWkoWjlFpUrIKEJUATpSqiCQnXYdaAp0ig5tWjU5qk4NyjcSCYxmACAT4jSWuvKaV1xLGC\/ydW0ICE5aIGp+0Sbm1NSdDviCxcnU+TMtzqjnmo4e8ZicAALgJk3AXdwURouqyGjAEnUFgIzIUn7SSPVF6s2QQspxyXh2gqHrFoyCtgqOTybxk1xeqrk68X30nJecs\/nEQJisTEPnXPvq95jvqPw26h5L06z\/CbqHkmHhr9Hnzln9OYjC5e+X4+i5v9TfL\/l6KuY55cqiBCIEIgQiBCvfiz4xpV2TGH4kUgBPJgrFULRplV0xaLRWGU09bODdPePUaVdLBaBlNIys4Jie8TdfnGM67ufDKcwKSkH5eRy8s8UKTySluKC0qCkKLiycqQRpXabXiPIfSOUbiO+\/81qI0qlE5RIBGF4nZ91Fm+OvEgyGxyeYCnKFNVddNCeuHOq0zfkCdZjZxTnV6Tr+bE6zGzjCr7EJ5x5xbzq1LcWaqUo1JMQEkqsSSZSaESIgQrK4vuKN+fbEw858nYV4nNzLcH2gmoCU7idd1LwITnxg8VjGGstTTbjjqA82l1LmWmQ7eaBaoA\/tQ+mGl4DsJvUlINLwH4TfqV2YbLystLF2Vl0Ib5PlcrSEgqGXNspmURvgczJeWOugwh1MtqGm66DBTdwd4VSOLNrbQAtNOe04kGo+6a1FxElSgWNDwQRpGnQc4UtazGmwPaQ5pukadBmCFQXG5wIGGzQ5Kvyd8FTdakoI8ZupuaVBBN6EakExAqygkCEQISqS1iejinNUjRp2RrDBW2qZvCw6hGvSwCxqZvTY+L9Ecz+oLC4P\/AMlolpF\/ccJ1FdpyFaxk8zMOzd\/ckjUq2lWZIuajU7TU0Gyp3RzgJfDBf3AX7luiz8041YyZxM3XmTE3CTjCcPkSsubbrl2gUB9NCDTcU\/aTXtORALKwsqYuM6s0eF9+mQPdcRzdutDatXq4C6dPeuIjo1VC6JMNTwFvmMJCdkhLpWerZZ7e8i\/TXXrITTLtNijrUh4fbyjDNc0vljhoSpKgAqhoBsCjanQ3cDW2YJHTqaL8qoW5QvwkjT3vuOvJLjng3CEMa2YGN57yo6o1vvjpgIuTit5aYKa2rUGx0rSlbXFidCDfWMzld3N2V1UYtw2jwxg3gi7CYIfZ6Qq1msJgE3rYvsEJDRWXE15QKAoKGgI3VINBuFdsclR5TtPP06lV2XfgQLpukRnAK132ai6nXpU25MZ5xg4GdJE5pF+CcZQx2lQLhayiT45x6z74xjitce6FG8R1MZdoxVd6cuL76TkvOWfziKqjViYh86599XvMd9R+G3UPJenWf4TdQ8kw8Nfo8+cs\/pzEYXL3y\/H0XN\/qb5f8vRVzHPLlUQIRAhECEQIRAhECEQIVmcVXFf4RSZmYWpuXCsqQmgW4RrQkEBI0rQ1NRakCFaE9xKYWtspbQ40ulnEuKUQelKyUn0DsgQqOxTgU7K4m3h758dxsJWmwW2pWXOK6aKFNhBEPY3KcAn02ZbgF6Q4e4ycNwx15hCQWkoQ2mnNTVSW023JqDTohoxTQYN68y4vw2npltbT8y4tCyCpJUctjUCmlKgHsiV9cvbkkDwAG\/Hap6lpc9uSQ3waAdov2yvRXE3jHynC2cxqpqrSq9GnqPqh1o6xa\/SN4uPlPinWrrFtT6gNouO0ifFVJwZzYXwiVLCzZfLVKn5td0E76IUntgs5nKYc4O0XjyjxRZTOVTODgdovHlHirF\/2hJELwwOHxmXkKB6FVQR\/iB7IrqqvNUCEQISmSN4mo4pzVJG9B1RrNwVtqmYOZCVb0g+qNakbgsUdV5Hem98XpENrpvr1adGOpOU45urg3xN\/guh5OqsoUalaevGS0Z78XeAz96UYcKhaN6f5uq+XZfaCLbIktjG03MqgCQf8A19c+og61A1xKWYIw+4lRShSkIuVDYLnXVQrmPNuMxOpCk0OVbRYrNUa17w17rg05zd4Am4DKuMAYAtdKuM3JhXORbbsobVqKWFr2tStKDKVWbLbCw5FT1kZs9\/dffMAy7KDZAYW+DYVyxXmcDQbFSVA63OUac6iTatbHdCcq8q\/4Qp5FM1HPMANIuw6xx6t4viLxpCcXQm4KjYhSSsKMCaSnd50pZBSo80JAIKiAbfZogEG41MYNOm2raSHDGZBABI8ZcR\/8hRYlJXcbWphbKkNKzqzFwoSFggUFCgC4vzjU3I0iZnIdJlsbaqdR7ckQGBxLbzJkOyrjdcIFwOKRNBMW+Vawo2R7y3KFwjTJA9VZsFHnrQ1kxjfogE+iVLaolJ+sTzucKj+zS3pN6i1I4unZcl7OaBLrjF3Vi9xunDvwuIkm7aFdjzV50gMGBg9abgJPoBOrFdKmO4qrz6qok4qpJ33jFK14gQo5iBvGVXN6qvTnxffScl5yz+cRWTFYmIfOuffV7zHfUfht1DyXp1n+E3UPJMPDX6PPnLP6cxGFy98vx9Fzf6m+X\/L0Vcxzy5VECEQIRAhECEQIRAhECF634r0JGESgboP4P+IklR\/vEmJKrcl0dw8gpazcl0dw3gFU7xVcMZlrFOQmnVKDy1NrzH\/1K0r6RFhlV1ZhpvvgS3ujNqIm7TCtsrOtDDSffAlvdF5GoibtMKwOPPDqMS2IJsuTfQSf5FKAI6eeEek74r0XBtRrjhKqWd4ZVa44AidWdS3HpFOJYa40gikwzVB2BRGZJPUoCvVCVGFjy05klamaTyw5jC8izck404plxCkuJVlUgjnBVaUpDFGrt4ii9JzL0hMoU2txtt9KVWNxXTYcpuNQQQdIsDrUSPpM+Bu8wNqtDr2cj6TPgbjvA2qc41xeNTOKM4ktZAaSj+GB460KJSoq3AEW25R2wAkGQqzXFpkKC\/7QvCxsoRhzSgpecOPUNcoAOVB6STmI2ZRvgIIxQQRiqLhEiIELrLm8SUzBShSSUVVIjWpmWq003KXYO7mZA2pqk+8eoiNOzulqzLS3JrHvvWH0xeaVNSK1k10cT1027bbCDXqvDLU3KouH5vu23K40pbibrgQrM84ouGhSpSzzLkJoq9KpGu6kU7FZbMchzaTRk3ghrR1ogm66bzeNar0bTUfajTyYa0Y6Td6HDakUjO5LG6fdetfTQ9gOoFLVrsgqjKbj5\/n3Buc6dJOM2jlEJAUKCpSBQJvttatE0rsCCNEFRzLM8Weq4ubebib5u3xfMZy6YynhoUGE3IYNaEUO4xtc4CJabkjqkJWxLCoB3jWg9ZtEFaqWsJGj8wUJqp1mcP5WmYmgNT45J6AVbD0ARxlr5dZya1zaQBqEXC6B3uDZv0AknSIxxOVuXG2JuQy953d59AoooVNANTYe4R3wcGsynHAXlbwNwlKHGUtp5x56tOgb\/wDPs2KAwuVata0WZ4oi4fh2eOmL2E2rC5otDC7CfwLiZ1bhSlTYQEWFKc69Ad+gBN9ugjkrDlC0UuZ96Rhozz3aVtWhzjSrmvOSZicBeYjvgDbGZKppzI0s9FB1m37+qO8tLoaVwjG5dUBRZ9VAYyHGAtNyjc4q8ZFUyVUcnji++k5Lzln84iJNViYh86599XvMd9R+G3UPJenWf4TdQ8kw8Nfo8+cs\/pzEYXL3y\/H0XN\/qb5f8vRVzHPLlUQIRAhECEQIRAhECEQIXpPiBxsOyBlyeewoin8puPXX0xYqjKptf4HWMN0bFbrjKpMqfxOsYf9SNhSmW4IybOITYeYUVTig407lJSjRSkJUB\/DXyoUqu4p02lJpDecYRLc35j3ooshvPMcMppkg6NI0jSMe6E8caqR4HnAq\/8LdtzJofTSK6qKsOKPjPRLtiTmzRA8Rf2eg9HxesXBk12gEgPF1+BGa\/MRhfiFoDItTACQHgRfcHAYX5iML7iIzq2XuEuGWmVvS9UioWQM4HRUZh1Q02KuMW+ObbgozyfaW4sjvujbhvVN8N+Mdg4sxOySSvkEFtSjzQ4KqIAGoAqb7a9ENYRScQ68EQY+\/cY7k2m5tFxDrwQQY++FxAOcJlx\/jexKYBSlwMpOxsUP8Ae1g55rfcaB3m8\/bcj\/IY34bAO89Y77tygK1kkkkkm5JuT2xASSZKrOcXGTitYRIiBCyk3hQb0J9wt3ZGnZ35lYplSbg\/NZV5Dou3bs\/ceiNCg\/JdCitlPKZlDEJ5mERqMKp0nJZgqmm0qecaDpCgnKa0AtVRolRoASbJOkUeUq1VrQGXKG1VzzzaZMNidEpNwiyqS27kDali7Y0SNUp6wCAaWrE3Jb6jmEP1qbkqtNSpTbe0Xz359qag3zMxtfKBvtU+i3pjSyutkrWFcGrzYvuknRmG2\/YlGHzRQreN3ouNxsPQNaRWtVmbWboOn77T33mCJUrjcpAGUuAEa7D+3x6a51RhtrVLM8h2Gf7\/AIMMwHNtNVzltIyqs9aabbj1gE6GK3KfLVjpsNMvk5wBlEaxgI0E+BWZX5Ss1B2S99+gSfIFd5l8pKQBWpvQGw02k3qR16UvHMU+TbNyiKr6TskNAgk3ucbzlXAwAI7rzMBYBsFn5QqVHWe6Bcb+s43kmb4za1HJlSWRQUUsi51At6wfWNahRA9DY2pajLpDAcM\/9+RwgtDj27Ssz2HhTAnEqFFKShbebMpKudVVakhJyggKvzt1CaVK3VRaH8lwQ7JcW1MmGxdAiAC5s\/69W4Z5AmpPYx7XPEgG8ae5IpZMatOzUaDQ2m0CBGF92kqna7TUqkl5m+e7wCT45MaNjZc9ez1e+KFqfJyVHZWXF5zqO4i7QUjNrugQpnlR9xVTGU4yVXKfeL76TkvOWfziGpFYmIfOuffV7zHfUfht1DyXp1n+E3UPJMPDX6PPnLP6cxGFy98vx9Fzf6m+X\/L0Vcxzy5VECEQIRAhECEQIRAhECFJOAfCxzDpkPIuk2WneInoVWtlj\/dOPdoI7wrVnrNbLKl7XYxiDmI7xvCv6T438MW3nW6UGl0EVPZv7aQ91lGLXtI1xuN\/mnusYxbUaRrg7Df5pgPHpKqeWhTC\/k+U0UaFSzTTLoAdKH07C0U6MEZV4zxce7TqJGxNFKgWkZfWGeOqe7TOgkd12KofFJpLrzjqW0tJWtSg2jxUAmoSOgaRXVRJawIWIEIgQiBCIEIgQiBCWSL1DFii+CntKkLLlQCI1GukSrIMhSrD5wOov46fGG\/pjToVcod6y6tI0X3YHBd2ZhTWYpNzTcR2g\/FzFlzBUiVHUotrlodgJ1\/mdKsKxTnKW8ku8mCsIAFTQCwGg0\/xRSt1AU2ZdPRHrvTLXTFGm1lMQ0m\/iu2LTrT7an1t5ElyiBmzGgISopVRJIUQsgH6oSbaCrydz8ENdffHpvTbHUybYGUhcR1tkjZd5Jol2GlHmrUMoBNrAZikqNrC6Dr9Yxo1bRaKQ67QZJAvxMSBr94eEroDMJzkE0pRYIIFR1g+4pI9Gw0jJ5XtJFneckhwmD4gDcZGjWJWZb6jqVFzm4p+bx9uVDedKTyjgQSpWVKU0K1rJ3hKVUG0kCPO7A1pe\/KEnH82rj+S2tL6mWJMTrzeZSOZnkvth1CVNhxOYJVTMARaoBI0vE1gcaFvym4BwnvvvS2ZzqFuJYbgYMYHSoVMOVNY9mY3JELvm3LRpuprCuNya98BK3Xg2jMddAN57ooWisGCVUDTVdAUfec1UTfUxjuOcq9cBATBiExUxmV6kqu9yb4qKNSDi++k5Lzln84gQrExD51z76veY76j8NuoeS9Os\/wAJuoeSYeGv0efOWf05iMLl75fj6Lm\/1N8v+Xoq5jnlyqIEIgQiBCIEIgQiBCIEIgQswIWIEIgQiBCIEIgQiBCIEIgQiBCylVIUGEJ3w+bpF+hWUzHJ7lZgoUFpNx8U6ovtcQZCle1r25JwUjlppLotZQ1T3bxGnRrB2tZr6bqJvw0rtKBKCpZqCnxaa1NRaJqmU6GjPiq9qNSpk02YHGcIEJunH3Fmq1KVTSprSLNNjGDqgBalCnTpjqADUleGPMJYmQ5n5VSUpbykUUCoKINQaAFCSd4NNYy+UKVtfbbMaGTzbSS+ZkXECIImQ4xoIBNysgpFKTRQoK3fFIv2yyttNF1J2BEatB8FBaKLa1MsOdSpt9DiASRlWDzV0uNCKHUR5PabDWoV3U3MJcwiSwEi+8YYSL4K4atZ30qpaWklpxbf3jDBIsVxNCUlKFBSiKc3RPbvjb5D5Dr1azatVhZTBnrXFxGAjGJxJWjybydUe8Pe0taL78TwUeQ2THopdC6l1QBKFrS2Kq7BtMU69cMF6rdaoYCZpqYKzmV2DYBGRUqF5kq4xgYICZ8Qm9gijXq5gmPcmVxVTGc4yVAVrDUikHF99JyXnLP5xAhWJiHzrn31e8x31H4bdQ8l6dZ\/hN1DyTDw1+jz5yz+nMRhcvfL8fRc3+pvl\/y9FXMc8uVRAhECEQIRAhECEQIRAhECEQIRAhECEQIRAhECEQIRAhECEQIRAhbtrpDmuhKDCdpKd2HSL9GvmKma9OzL2ikm+8Rca7OFLcRBT3J4lUfxB\/aH7jujfsNOo+lllUqlCD1NiUlKVeKQff6Ic94a7Jzpge5vvBcFy0PFRStrLQS193Tu6YHVSGkgSdGnuTjXgSLylE+gLXzRzEgIQP5R33MZvJNB9ms\/\/l+I8l7\/APk7N4C7wVOwB1Cj1\/fcS52s\/bBci0lPjEDri8+u1uJVrnHO91Jn8SAs2O090UKttm5ie2gTe9NjzxJzKNTvMZ7nE3lWAA0QE2Tk7sEVKtbMFG56Z3naxnvfKgJXKGJEQIUg4vvpOS85Z\/OIEKxMQ+dc++r3mO+o\/DbqHkvTrP8ACbqHkmHhr9Hnzln9OYjC5e+X4+i5v9TfL\/l6KuY55cqiBCIEIgQiBCIEIgQiBCIEIgQiBCIEIgQiBCIEIgQiBCIEIgQiBCIELZK6QoMJQU44fMKKgkak0i\/Yy6rVbTbiTCeHwpMVhIrsEd88ss9KTg0ImUkDtbgxyL6vOOLybyrIIhKETrg0Wr0198OFV4wKYadM4gLfwi59r1J7od\/kVNKTmKehaLnVnVZ7Le6GmtUOJSimwZknW5tJ9MRE6U+YSZ6dA0iJ1ZoTC9Nk1PExUqV5UTnpAtwmKjnEqMlaQ1IiBCIEKQcX30nJecs\/nECFYmIfOuffV7zHfUfht1DyXp1n+E3UPJYQJdbampmX5ZBUhYHKLbopIWmtUXNlmKlusAtWTLoic2lUeUuTBbcmXRE5pxhcfBWFeTvaX++M\/wBgt+vdxWX0Zb2h2cUeCsK8ne0v98HsFv17uKOjLe0OzijwVhXk72l\/vg9gt+vdxR0Zb2h2cUeCsK8ne0v98HsFv17uKOjLe0OzijwVhXk72l\/vg9gt+vdxR0Zb2h2cUeCsK8ne0v8AfB7Bb9e7ijoy3tDs4o8FYV5O9pf74PYLfr3cUdGW9odnFHgrCvJ3tL\/fB7Bb9e7ijoy3tDs4o8FYV5O9pf74PYLfr3cUdGW9odnFHgrCvJ3tL\/fB7Bb9e7ijoy3tDs4o8FYV5O9pf74PYLfr3cUdGW9odnFHgrCvJ3tL\/fB7Bb9e7ijoy3tDs4o8FYV5O9pf74PYLfr3cUdGW9odnFHgrCvJ3tL\/AHwewW\/Xu4o6Mt7Q7OKPBWFeTvaX++D2C3693FHRlvaHZxR4Kwryd7S\/3wewW\/Xu4o6Mt7Q7OKPBWFeTvaX++D2C3693FHRlvaHZxR4Kwryd7S\/3wewW\/Xu4o6Mt7Q7OKPBWFeTvaX++D2C3693FHRlvaHZxR4Kwryd7S\/3wewW\/Xu4o6Mt7Q7OKPBWFeTvaX++D2C3693FHRlvaHZxR4Kwryd7S\/wB8HsFv17uKOjLe0OziujEhhiDmTh9D5y\/3xYs3Jb7M\/nKVSD\/xB80dGm9pu4rs6zhyhQyBp5y\/3xZtFntNdmRUrXf8QPJL0bb2m7iuIkMMH\/Tz+Kf74pDkYj5h2cUdGx2p2cV0Eth39QV+Kf74eOSnj5u4fdO6O\/unZxWeQw7+oH8U\/wB8L7Lf2n\/UI6Pfun\/54rBl8O\/qCvxT\/fCHkp5+buCOjv7p2cVoZHDD\/wAgfxT\/AHww8jk\/M3BNP6bHanZxWhwzC\/J5\/FP98MPIc\/MOzijo03tTs4rXwVhXk72l\/vhPYLfr3cUnRpvaHZxR4Kwryd7S\/wB8HsFv17uKOjLe0OzijwVhXk72l\/vg9gt+vdxR0Zb2h2cUeCsK8ne0v98HsFv17uKOjLe0OzijwVhXk72l\/vg9gt+vdxR0Zb2h2cUpw6Xw1h1t5rD6ONKStJ+UvGikmoNDY3EHsFv17uKOjLe0OziuD7uZSlaZiT6TWN1jcloboXS025DQ3QIX\/9k=\" alt=\"Cromodin\u00e1mica Cu\u00e1ntica \u01c0 QCD \u01c0 AT\u00d3MICA - YouTube\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">&#8220;La <a href=\"#\" onclick=\"referencia('cromodinamica cuantica',event); return false;\">cromodin\u00e1mica cu\u00e1ntica<\/a> es una\u00a0<a title=\"Teor\u00eda de campo de gauge\" href=\"https:\/\/es.wikipedia.org\/wiki\/Teor%C3%ADa_de_campo_de_gauge\">teor\u00eda de <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a><\/a>\u00a0que describe la interacci\u00f3n entre\u00a0<a title=\"Quark\" href=\"https:\/\/es.wikipedia.org\/wiki\/Quark\">quarks<\/a>\u00a0y\u00a0<a title=\"Glu\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Glu%C3%B3n\"><a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a><\/a>. Los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> son los\u00a0<a title=\"Fermi\u00f3n\" href=\"https:\/\/es.wikipedia.org\/wiki\/Fermi%C3%B3n\"><a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a><\/a>\u00a0de esta teor\u00eda y desempe\u00f1an un papel an\u00e1logo a los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> del\u00a0<a title=\"Modelo electrod\u00e9bil\" href=\"https:\/\/es.wikipedia.org\/wiki\/Modelo_electrod%C3%A9bil\">modelo electrod\u00e9bil<\/a>, los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> son los <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a> de <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> de la teor\u00eda, y desempe\u00f1an un papel an\u00e1logo a los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> en la\u00a0<a title=\"Electrodin\u00e1mica cu\u00e1ntica\" href=\"https:\/\/es.wikipedia.org\/wiki\/Electrodin%C3%A1mica_cu%C3%A1ntica\">QED<\/a>.\u200b Los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> son representables mediante un\u00a0<a title=\"Campo de Yang-Mills\" href=\"https:\/\/es.wikipedia.org\/wiki\/Campo_de_Yang-Mills\">campo de <a href=\"#\" onclick=\"referencia('yang mills',event); return false;\">Yang-Mills<\/a><\/a>\u00a0cuya simetr\u00eda interna es el grupo\u00a0<a title=\"Grupo especial unitario\" href=\"https:\/\/es.wikipedia.org\/wiki\/Grupo_especial_unitario\">SU(3)<\/a>.&#8221;<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSAS_t_DyRKy9tdfx5UJ1E2JM-WyGMTMeRgVw&amp;usqp=CAU\" alt=\"Gluones y el origen de la masa \u2013 Ciencia explicada\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">La <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> funciona como un muelle de acero que, cuanto m\u00e1s se estira, m\u00e1s resistencia opone. As\u00ed, si los Quarks se quieren separar la fuerza aumenta y no los deja<\/p>\n<\/blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">En cromo-din\u00e1mica cu\u00e1ntica, la propiedad de <a href=\"#\" onclick=\"referencia('asintotica libertad',event); return false;\">libertad asint\u00f3tica<\/a> hace que la interacci\u00f3n entre <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> sea m\u00e1s d\u00e9bil cuanto m\u00e1s cerca est\u00e1n unos de otros (confinaci\u00f3n de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>) y la fuerza crece cuando los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> tratan de separarse, es la \u00fanica fuerza que crece con la distancia. Los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> y los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> est\u00e1n confinados en una regi\u00f3n cuyo valor se define por:<\/p>\n<p style=\"margin: 18pt 0cm 0pt; line-height: 15pt; text-align: center; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly;\" align=\"center\">R \u00bb \u045bc \/L \u00bb 10<sup>-13 cm.<\/sup><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">En realidad, la \u00fanica manera de que pudi\u00e9ramos observar <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> libres, ser\u00eda en un ambiente con la temperatura del universo primitivo, es la temperatura de desconfinamiento.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/ppsobreelorigendeluniverso-160527075424\/95\/el-origen-del-universo-y-los-ltimos-hallazgos-de-la-ciencia-y-diferentes-hiptesis-8-638.jpg?cb=1464340625\" alt=\"Viajes en el Tiempo? \u00a1Otro sue\u00f1o de la Humanidad! : Blog de Emilio Silvera  V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">No se explicar por qu\u00e9, se me ha venido a la Mente el <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a> que est\u00e1 referido a un <em style=\"mso-bidi-font-style: normal;\">estado final<\/em> de un Universo cerrado de Friedmann\u00a0 (es decir, uno en el que la densidad excede a la <a href=\"#\" onclick=\"referencia('densidad critica',event); return false;\">densidad cr\u00edtica<\/a>).<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/IZBrD38x_nnLlnz2FQJD0DaO6CYqCeOe5C_ec6uH9d238dLywNanFas9L1T5mVkud6kzUIvqYBrFvpWtybJsH6gGtvz7NGZYQEM3bxRpHUYphgK7yjRZSTtrnvE\" alt=\"Friedmann Equation\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPoAAADKCAMAAAC7SK2iAAAAkFBMVEX+\/v7\/\/\/\/7+\/vb29utra34+Pj09PTx8fHu7u7f398AAADm5ubv7+\/i4uLr6+vW1tbR0dGXl5eKiorExMShoaGzs7OoqKixsbG9vb3KysqTk5OioqK\/v795eXmFhYVxcXFnZ2c6OjpKSkp\/f39YWFgoKChsbGxUVFRGRkZdXV0vLy84ODgZGRkSEhIgICBHR0di28ebAAAYBklEQVR4nO1diWKquhbNCoRByjwjk1KnTuf\/\/+4lYFtrxapFse+9fdveowGSRbKnZGeHkP\/T\/+l\/kij\/wdiNGIlAElA6ditGIej\/\/mKvD9FmTCcq\/lyv46Hl1V\/S4yQZoC03JUqsR7DfP0aJ2M07nQ9XYPuPnis+Ljl0lT7xBhjxDDJuzeywAZMJcHqrYMSr57+C77oXAqJagGqg+2DgixYCNpP0923mD5VvLuYwBzydMf7aGaUqUVQwRWEqAf8l4i\/8iMFIwS9hzChAFbzzNgV\/RZHyV6E\/cujG4+ObWoYhXdr\/Vk4wj+ePkfS05q1xNivXXs89PfJXKz1bVxN7vao\/ZDFFEA8xUEeEvoHslErhhEUQ1IGjPmdGpWIFZnibjROhduJlkDWlyTw\/QmFumwnCFuoQ0mkc6P8UPKoVQseDt1EKOZcDXbH9f4WOf0CZOhsnwMaWqzDJPUstUxe19Q6dWmwQbTwOdP9p4aGCnBYk\/Qdp9uwHtjJ7mqpPCx\/IF\/OVvX6KpcheP9ulwZ6detF8iPv8EeTPDngGTpTbz+iEFrrPEJBEf3b\/2hLZlr+LORTGEObMSNCpqJYR4TpQxq0K2jkR7V\/xb\/6lQMraf4pv2afpAZ8NYsWOBJ33tcHbj7Z60dtUF5q769vWmCHdMKC6xV8Bh21t4VLYi6GcrXGgw3cM2XIsPYksw04S6dFhvhHpcUpJHhkPkaVGCZWTfOmnSC3ZNqPtgEfqDNaIUQY8SloZvuxES8ud2lLjuC6rQt+x5pRuNK9y6uyhNvVlGnqR1NjaHA3ppIBsD9bakXq9ZA2MyJFdlIXtcugZqxIzSDYKyVhWG0YJL4kKP8mUeRgkNTzO\/ZzJzckAZtx7I0bqdURe2njJFEloZ5XT+NkmN6KgVmjGgsSdOsEmzQq7cUmlyUGFopMAqjlcK0bqdT3caq6t4vr4Szu5hyjOsBV4QgDavrgLfJQclHGUXKDpx4FOWp1+\/IIvWNphzvCs9l3PkiU7E8dI0MlPU0x784Wd3pfoYROWEuNtkpwLYzzox9Uzdl9NN0YQ1jg83oFgUZ1t148H\/UziFmBmHGqpsIqWy4dzh\/vfgc77NOtbMdCeXVwwR\/tXoBMS1QeHNGBP0otWEv4KdApdPdBOrgfChX4ZgD8CHVhZh77nxtFcufSZfwR6Uh0Ucexxa9xf8sy\/AJ0SS8W36Qmu\/6ynKXCp+\/43oLOnfYdNLL4gfXW+v5GT6U9Ah+F+a6Ow858OKvqTn3r\/0Ln68vebKIZ5scIl6vzzGfcPnaoT\/asoE76cus7wu6CI+4dOiWrviTJu1Jqvwl351Szd\/UNH5O3JMt5mYcfQX05J3zl0bq0pM2Wvywnc2V9dbjyHWPrNZGF19WdXX84gFN7euIbG7Rj6+5iKe4fOyPRr6yic12+q7jK6b+iw9oY2RXypo\/b94fcNfZ5+\/YxmRX9hu3592P1CpxSGhd3PhD2WwwX+3DF0kPDxiykDYxEP2NY7hk7hqTtmHLijZg8QLbdbwd1C994Ht7DVKYJnrQ1DIK3P0s\/vP61u7DzyLqHz9lefYYHCglsuWbv4LuINuhiEnjtPkYJtSMqdQidEkz7bBWgzF23ABfiYb833\/on3Ezw6Zkyt+4TOx7UzI2QbRsk\/SS9JZ89CdYHoQaxIutvFSvK5cNl9EevvYTg7IThfHg8vCLy7FHMCQvVpuVAkr+9DACo3cgotlHMa+gpCGiVwQjOMGJVjziV+GlBXMoIcoRxCC\/zDFeRVkt8ldD6y3Y9RSxmyOXt3UaEWHLr6FK+twg+NrAyDpHHDWk68wONy0StcL9DLeG3O4kdjHm4OWb2UKnGc3id0LuLohxijq6KLpxIfWuiNuoRrFqhcc72eZQVTlrOcf7\/hRRaqqV4u53aNKK1gHgqhBko3iO4SOhTnU68Zi53Qbc6+az9fUQ7dqFCuUaR+WlAn9Gve\/w3v9SzmvT4zZwK6vU6rg8H+kIPmLnkd9r\/PUPj09Wv8NwzPM0iE3Epg51CyjIaUBp5BXZdRlFOX+lZehnqEVDfK+OA6na3LrnOH0IFaf4+MRLDQdqcq2mDD7U8nDToh\/vFNYQrl9x5+SXskvJHq0h2KOcqirs85s6PZHFTfrYbnb4FR\/qNsv2ltHaUVh6KgCzbrqUSvCufu9DoXVtv1Bg5r7R101LjQty1AEjGUtOttdNE3SB7eQ5OSY0adX5b+\/UGn7+GQ0F\/74mPAPDPLkrQqTViNG5As9DwSTIO48iMzKqIss8MjwYWwNOveoFOEjy0HC+vkVe91zs1Yb+wwCZMUmQmPFIEapFMzKaZaxpU9nCzUoiPQp8ulfF+8zltTWy0XU7hrq2\/5mEKKDLPJOHQf0zQt1UeXGW\/WRl8GVuO4nuRO44fgCHRXjpo7g25GW4FN6uXR+ZiSyKkk6aZJETtGnDsKTZCGqZmmoWSTMJcS58j9TI\/Me4LO5dQib\/0zaOvgSMQAfzuOgq3nSbZhltvNcx9+S95fEeKSS4o7gs5BK3oXCi+95j\/ESvw8RXeszyEVTXhH0DmfB11UbLyQrrrNltvwYZ7dEXQoXVwMyn\/DbGk6QnbS5Hzg3AV0zqoy9y+5e8a4o3blFvHu3tR1ijvpdSo9aULAGW9DTjj31IWSKaV3J9ChW4owSdOX7yurw1dGDG7IpuQuoFPjVUg2BE\/WDVrzsbNufOi8KXYb51psBlpP+7FCw6L3YcMrM01s+nt2fxskchpxzLV7BxNUwuvMuH1BzLccvwyKOrVKZFF8BxNUHHrAuB2TLwbIRHAiwXQzdfwBD1Ql74Bsdv4+hkuJEtc2H+4A+oPOnZBhIoNOrRKpHI7M68LH8jho7Snq2dFzHXKevTIYF7qYlMhEZJAjtm3ejuC705FXXwBX5ubkwsIPe7+GJQrPemDj8jqkNUWxYrcxZHbqDasmHrHX+WgPLbB\/32Pdb0CRr9ARex3hMzOeRsj5JtbXk9FMGuGfmgZJ36QxakdUFyMqN97nCJ4PbV67ReW2Q0Yb8GCyUhU3VWmfxBjGiqDiHktcsll085xn79Ub06k\/Sq9zPlc26Q3dlX1C6UbTkXJVRE66MEZL58mQRI07AnTe5+mqjXAei5A6U28UQxahMvfGzF5LDU3SrZtDF3OPb0\/huElM88eiGGHAQ3Vf7G2M7zYAAh9Rj9uvr90ieJp1a+gcXfE6t7roARHumuTMCV\/VCBPXlMKMml1qmu5dXI0Yy1zlttDFRobJ\/KENbmJGnSbMy4mlPohwIE5SSH39NTcZvTY\/pHV0WzHHvfLHSaPxDrVLS7ZStYvu2uo4EezMf1UlVdbNXkqeYYmiDNPihtDFnP90ElFiKrkfsp4h3TG\/Ydvc3Pr13s2+llCjWuo3tOYotVYvKUH9SNXjnNxyu1Oy9FoTdgib8pZRFcDTzEmNVEg3enxCirbxcKriLa8i7SliXzIGd1\/EGKWHptRhL2pWHI4B7CHQ1EjwbavPR4Llk9lhr07ATXJ7+F6nB9ukwJ7UmnNubjQw6jXC1v+8TYgMERX6KR9PadPevtiouEIYUbv5kL2Lq48AZ0RPs+IC45UP+8Swv7wwYQ\/QLhT2ROj7flKbs5QNDh1BgUpXoCvMVHR1OwaQTdqo9vNFNr9XVTIbHyOJu30+rEK8Vyd8N34+M9FS+iULbRdAXbf\/33nmNqvfwNA9lxVJGSZV6CbOps0VS2k9+cUmXCDxdl4al1FQC6eYhZLvwXfCWYhmk\/4rEc484ZbNXHgzWy+aYKXX85TVVYVqnX6OOQrTDfyhex12USQemgbTTPfdlRBR0F4L\/TdqindtbnzM4rXQm7RhGz30rMZeaZU+wzJMjA1KbqOtaRJ72squsNbsJKinuVlFMlvviAuUhqYODr1UaNHQKg+K0M7itdDg6Vvwu93HQrJZwudpN38h9PFQpgnnq9CeVuZT0egVNO9fmCGPoT1ywfJYNHaEApEnLz0NRWZgxXZ6PV6WA4cMQmy2F7mQKRQRqM8U+iC7k2QIo9RQ\/e1WN3OWzX0\/RC3JeM3Jyt1YNQqvdlbes0FI3cztjbt0AtRc8NRre95s7HWx3O11EkVsaF7vtiBSkVCBtiP1bTL5TbaknScTPRfJOXiLrVSCZUBS+C8jSmpRCczRwVLhEzLHgpEyTRRSR5Ig6TpMZ0fK07C0\/YGjJVv9K8Cz7cZEWJPJxCDDHLSBeLXdy7Ld+CUUfLcZpFuubAVZt9+lE\/Xdpt3uut1mKm4SXnNaUrTIXNTzYCAfTKxI5yrb+vodVGHbcP5ibdoOkXsc4oP4Uhg9Cu0SzO5H6FDDcF39ivPwjOsZoc0Hezx\/kKWnbQ55JIaiCISKyoeAxlKZMZX7u5rIqG4RaoFpJPUMW8gbDcFXjqO2JGdXMGR3mhpxNj9pN\/mpDyTUfFJbu8WjVRClQbjxHD5460TkVvaiKClgrQO\/iKIqlpqG6xnLjaLYyb82AlPJuVZUhdhsRhoh2gf2OkFMsTdPm0pTbs3ISaK4jR7M7bxB6bLQXcKKiJehyBvTcy3ZzYypF5BsDzp3X67G6xQPj0\/XcDihWtztVTNWxL5XJzE2fuavnaBIqkyt8hWsOvKb3JWTuAnCqT1Tq8jVvu2D8f3hbfj3Fupvj3Soowu+krpwAI+qBjUeVJUolJkWsxTO\/EwxNGJ5GmGGyCmuqpZKVWpYbPo1J5\/YV\/V4tQHvvL0l6FT7wCSm7yTCBVo3mU0+du53aRjAzG5OewcV9hfx4cVXCi1gxJtMr7eTAZap9uuNQyV7X1ESO650DehQmoVkXnMtUZ38KnaccgPXu8bcHOzJ3G2wPa7rKgRb+9WjuXgwBt7n1s4SOC8lsS9N6XtqRbbzG35CUFcDx9Jw6ErNLTiZDJUjq7cmO7u82RSZHJUDD3gYwURnS3L1FUPQ+hcRSJQ40bBTFSDTyasK+cge4sGIItEulaRcr3vDijlY0lMNpMq1R3tHinlx+BVcWyqVwaAD9mKSUVgaO32C\/HLibrhcX8hWfLy70yAfZp+b8I7TRMzHKK\/6rWJF4CiX6U8Keylza3gg6FhNJtxSpsoNtui918miy1hLLDI75UDQERqzpdhSrsg3jJKh8NglQ4xCr6shDFmxAOLOXsS2JaLKF2eqv4RQXRR2SPXcGWB9XfSxEzmLsPWeylvotU8C91svqBAFrVH9vtf56Jl7nM3FEqNx8KyKKxK1tUugu0Fg\/9qao1RfwXvsRC30X6Xpv6R6BOEFy7fUofEv976Iue5Nuim7aDC4A6U0PoNgeOff1B4W+kvoMNaO9bx1JEBXyq2DICkDSy6odLtYcRH0LueTGvrOa75d+waXtoPmeT2NmHZhrvhLeV0srah1iehjvgREv3GXb0mf4yKj7lLo\/D7bClF9JEUDmd9avG+JRpcNtYuho\/hHMPPY+0oeWHbrjXpb4lL+IjvqIuiMew66A+nl04Ch9OwDBAcjwLjdgEe8MOALR+19uDPcIr9GT2uUl0umAi+CLgXczfdmbCeGlb0Md3bs2YT0Em4\/F3q7K\/GNq7G6+MJfxxLbXZ8QXBBJfB50sbJt1ApgLfYCBkbd0cE9d\/38u86ELjKdJmKv\/f6EhMXG2afYEdXelCv3OlE34kTheLEn09jiEt9xQBLcfj3ogsuZH\/B+9+Z7Rw9Rpees5NsRjmSS7Lvl9F4HShFrqqyab3G5Pr34BMWBCIpxLsedCl3INy0Qf5++yXIKa8wNey3BfDq3DSdDh\/zGGfxb9ur2Gc3t\/fRvRMNzjdkToUM1c5X3uTgu8QD0YUICf0OUWOda0qdBh\/4ivHI0mwM70LCNeh+XKD13+fEU6JSGDyKom83LA8IMRLNG8tl2W0HhnqlmfoZOgXkhutxchAcWOxjMYnxOFzjUeGjo8HVdTOOJY4YOlod3kKuPCN3rmGc15Dj09kScmUiT1Jv1kbKRkox8I6jnSdsfeh1a1AbsoKrpYeVB6R1oto7wfJbjfBQ6oL6IMFc8tOn5D5pLcG+97NBLcM\/aW3QEush8aIgIia1q63nAYsQ5iq\/EqH3O5cegw9uIdWP4k\/70\/KDq+JptS9xrxxnxS0egP8QPoAxiJurI\/ak0Ul6dQxT6OD1DZS90sJewPfOsqo5M8FPmj+2u7lJ+6FijPuqBTuFohhjsD8\/ukV6lxK9vGktwlMRpAmd4rj3QkbwKPw32y\/H0\/FS9G\/lO2li6M0LwD0OHqSttFsCFebxTEV09o8bpxBti5L+DTqn3CLF+661\/UFxUvRdTriNYT2dc\/B06N9gjKvZnbpqf+Bju9K6g824\/\/dJD0CuBh7\/An9PaIr8nVidCRp2O\/Tt06IWwXZ2Xn21zKOndiPeOuDN18rXfoMNt0\/OLmbgfI11BLw5OvhbZ84vFHPK5CJhoHk+Z37wofOmqRJXT1\/6+QqcwHhSurlbNSdYpvFFSoR4hEOfkxe69XtdedXH+yImLh1DujNVFxqOTHZiv0JGG4vwRm5x2vjvye2N1bs+dvOa7A50rcd+mmD61S4c\/g+Lckd6Nw\/pOSE\/jVfIFusgFZ6GoT13AAY3OcZRuRGCnrrl+GfA0pf+8021ypmp31+tUCU9NUvQJHdTwjMUZqzcUuXlR8\/Ye80P5D12xV0qR9syfHnjwJ6+X9cuhQ\/\/6HkTZ17xYPRXc1LPj8upte6btjyy\/0+usXB+wAinpcc74nYsHiLm54xX8ELD+4+y5cnS+YG+lDd1eIPID8vc8pvE2TdVss5e3qiunybfv3skV18u9xR3FP5TLByrdpfBYIdmvnjswWndYMfrBM9uWWsp0SbIlezYJdekA2YEu2aVjHygy+a+eHbrpk\/RMP3TrTvnx+yX3YKs+KNsv1sUXuj\/ZTM0+WU853BZzd7OTfnmI\/dFex20\/9bb\/p6b\/DP1oueQeK7S\/Q++eyqFHZh+r0N0hI8Z\/fHjksWR7XQ\/9PKCPUwx6rJgcHfC0r\/ouDd0PykEwG7diGITA7h73RW50KQP7H6Ier+L4xHibROnY3ZSyb236bBr\/Wm0xfi\/8eaK4lfBQn8DcOuPier58+rJwBeWJO2h51jtJR1m16jcGYHnJkbAuKtzjY25mFiINgp5t+hTWmovBTXWZTdlBx4zbf3Qpkjai3Ju0mcH2EMZ9Pcsd\/LR3UoM\/TcLyiBvJnPWxNQzICTaMbfqOeeONU9bBpXGaAjrlj4BSi51fRN09gUYMm2dRv9TnFPCvzdW0t\/WYM2THDkcmVn3EERBVr0XH9L13XsKCxYWeBEWdaeIRwEpMuu9mr0HgKrwoj+AcjlNBmuWAUfcfmb1UUPYv\/baJ0Y5MKUHOsaKY90mT9qVgfWHUHqWRsP6omjwUxGPkC+OIkfxCyVIpD8+8im19shT1Tk5SOMHDkZPauHvthEcmueDGCOy0R1rw2l+IHuvlhb1OEBGiORbzHQqbUXMXBqX0ITWIZu9O8e4GhfL3baZGF4t+oOv5pbp91Ik0U\/NIMdUNCr0vJSeF4ahqal\/oJHQ2\/Kcy\/NZ\/+EjX31b2NTdwdwZ4W0i\/xeLT9\/tp6+gcFkbYrfJAZBqOWuPv7b6IzoyHb1PWsu3R5120dNe4Vv\/S7ffbH7q1o3kdqcToB5C2+P06qGSbM6pj6Nst3Lb20MkX62vYtROmVAEVARfMVcWZQbxHVeYHsi26V+HKAqQtnRoicTYUxuRAZCpmwrxR0F7RXcd\/yvZrkQwRXldyu6mfMzrdXplBE8VpJidVZBLfnTuup6OOHr20DOTcK+25G7rh1JMdrhU2tpfZxE82aVnoTeaXUw2bJOPFYbqZRkHoJq68sUvPgR1vuK6JsiDySjbqySiHCRLH5U7jcJOkYaHzDgsyV9ZRUM+UMzfOJCvIaFGHoV85cFk8LdtXsEpTOXBYFpQWCmzCMC38DNkqiRuCJnXUALq71ngZty1KJxh1C9Fhgi2XUjmN0jJNI66U8mieujGHQ0tDLt0ozFzHU90yTcI0QxptnDLXuRm8yv3I8dw8yWxUHGsYOt4yiTI\/keWktL0pf0\/5\/IGX1W5SYjbSDtGjRDlbKiJ5qUFUru9gaNAsgjbVn6IwommcZxVqUkVYR5YGEXTBDC4QGFUtWFbLyyZjBmt4iclg8PtUEY5pqBQq\/49ryjuc5yWdfP7Qg9uPnVT+VI4fCue99FNxbmW7UHgOfdeb2F60LaP6va1mDUz9Z5uwHgvgv4aOWGD3NrX\/X0P\/ASoMLChwPsXnAAAAAElFTkSuQmCC\" alt=\"Qu\u00e9 significa que el universo sea \u00abplano\u00bb? \u2013 Ciencia de Sof\u00e1\" \/><img decoding=\"async\" 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\" alt=\"Curvatura del espacio, geometr\u00eda del Universo : Blog de Emilio Silvera V.\" \/><\/p>\n<blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">&#8220;A Alexander Friedmann de Rusia se le acredita el desarrollo de una ecuaci\u00f3n din\u00e1mica de la expansi\u00f3n del universo en 1920. Este fue un momento en que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Willem de Sitter de los Pa\u00edses Bajos, y Georges Lemaitre de Francia, tambi\u00e9n estaban trabajando en ecuaciones para modelar el universo. Friedmann lo desarroll\u00f3 como una ecuaci\u00f3n relativista en el marco de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, pero la descripci\u00f3n aqu\u00ed se limita a una\u00a0<a href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/expuni.html#c1\">versi\u00f3n no relativista<\/a>\u00a0simplificada, basada en las leyes de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>.<\/p>\n<p>Las formas convenientes de la ecuaci\u00f3n de Friedmann con el que examinar la temperatura y el tiempo de expansi\u00f3n para el modelo del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> del universo son:<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/imgast\/nex6.gif\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Adem\u00e1s de la densidad y la constante de gravitaci\u00f3n G, la ecuaci\u00f3n contiene el\u00a0<a href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/hubble.html#c2\">par\u00e1metro de <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/a>\u00a0H, un par\u00e1metro de escala R, y un factor k que se llama\u00a0<a href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/Fried.html#c2\">par\u00e1metro de curvatura<\/a>. El par\u00e1metro de curvatura indica si el universo es abierto o cerrado. Las ecuaciones anteriores no especifican la naturaleza de la densidad \u03c1. No incluyen las posibles interacciones de part\u00edculas que no sean la atracci\u00f3n gravitatoria. Tales interacciones de part\u00edculas como las colisiones, podr\u00edan especificarse en t\u00e9rminos de presi\u00f3n, por lo que al modelo anterior se le refiere a veces como un universo &#8220;sin presi\u00f3n&#8221;. Las versiones m\u00e1s detalladas de la ecuaci\u00f3n de Friedman incluyen tales efectos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Nuevo estudio apoya la Constante Cosmol\u00f3gica de Einstein\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> consider\u00f3 agregar un nuevo t\u00e9rmino, la famosa (o infame)\u00a0<a href=\"http:\/\/hyperphysics.phy-astr.gsu.edu\/hbasees\/Astro\/Fried.html#c3\">constante cosmol\u00f3gica<\/a>\u00a0que producir\u00eda un universo est\u00e1tico.&#8221; (La\u00a0<strong>constante cosmol\u00f3gica<\/strong>\u00a0fue introducida inicialmente por <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en 1917 para lograr un universo est\u00e1tico, que coincid\u00eda con la concepci\u00f3n del universo reinante en su tiempo. &#8230; Edwin\u00a0<strong><a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/strong>\u00a0sugiri\u00f3 en 1929 que el universo parec\u00eda estar en expansi\u00f3n.)<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/uTVWmUHKlKux-PQavaIu0NZefFTJZ8UXjIWt1jS9UDkOxDb-OCoT3krpf0ptkabFqQXz8i-y3U6TrH47sxgXNSq3hHwPCWcjNzuJG7D8uniu2YR2v13iBWz1fmtARgAYGGeCsSWADx70McovZTujSZUH9E_FjHmYk4lrarywikZy8ofMj_SxSjoBb02ws5Lm182XTQ\" alt=\"Habr\u00e1 un Big Crunch? El Universo parar\u00e1 su expansi\u00f3n y colapsar\u00e1 sobre s\u00ed  mismo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRKjIU64c4G9LAmU8qsCnpwHO21eTivrWgJSQ&amp;usqp=CAU\" alt=\"Big Crunch | &quot;BloginCMC&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Dicho universo se expande desde el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> inicial, alcanza un radio m\u00e1ximo, y luego colapsa hacia un <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a>, donde la densidad de la materia se vuelve infinita despu\u00e9s de que la Gravedad haga parar la expansi\u00f3n de las galaxias que, lentamente al principio, y muy r\u00e1pidamente despu\u00e9s, comenzar\u00e1n a desplazarse en sentido contrario, desandar\u00e1n el camino para que toda la materia del universo se junte en un punto, formado una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> en la que dejar\u00eda de existir el espacio-tiempo. Despu\u00e9s del <a href=\"#\" onclick=\"referencia('big crunch',event); return false; return false;\">Big Crunch<\/a> deber\u00eda haber otra fase de expansi\u00f3n y colapso, dando lugar a un universo oscilante.\u00a0 universo que se va y universo que viene.<\/p>\n<p><!--more--><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/ep01.epimg.net\/elpais\/imagenes\/2018\/11\/05\/ciencia\/1541419466_768385_1541419975_noticia_normal.jpg\" alt=\"Qu\u00e9 especies dominar\u00edan la Tierra si los humanos nos extingui\u00e9ramos? |  Ciencia | EL PA\u00cdS\" \/><\/p>\n<blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Nuestros or\u00edgenes se pierden en la noche de los tiempos. Han tenido que pasar muchos eones desde que, los materiales &#8220;fabricados en las estrellas&#8221; pasaran a ser constituyentes de lo que ser\u00eda nuestra especie despu\u00e9s de evolucionar, desde la &#8220;materia inerte&#8221; hasta la consciencia y los pensamientos.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<\/blockquote>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los 10 animales m\u00e1s inteligentes\" \/><img decoding=\"async\" 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\" alt=\"Disfrutan los simios los juegos de computadora? - BBC News Mundo\" \/><img decoding=\"async\" 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\" alt=\"10 de los animales m\u00e1s inteligentes del mundo - Hogarmania\" \/><img decoding=\"async\" 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\" alt=\"Sabes cu\u00e1les son los animales m\u00e1s listos del planeta? \u00a1Desc\u00fabrelos!\" \/><img decoding=\"async\" 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\" alt=\"Arte chimpanc\u00e9 | Ciencia | elmundo.es\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Seg\u00fan un estudio serio y profundo llevado a cabo por un equipo de cient\u00edficos, han podido llegar a la conclusi\u00f3n de que, el Humano y el Chimpanc\u00e9, tienen un ancestro com\u00fan del que sali\u00f3 las dos ramos de \u00e9stas especies. El Ancestro no era ni Homo ni Pan, y, de \u00e9l divergieron ambas especies que, mientras que una de ellas env\u00eda naves al Espacio Interestelar, la otra, sigue en la rama de los \u00e1rboles.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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\" alt=\"Ikigai: el secreto japon\u00e9s para vivir m\u00e1s y mejor\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El Libro Secreto de Juan \u2013 \u00bfJes\u00fas, es el Cristo?\" \/><img decoding=\"async\" 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\" alt=\"Las casualidades no existen - La ley de la causa y el efecto\" \/><img decoding=\"async\" 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fJKemaOQvCNvHTL00WfXAcPZ0k4B6lqHPq3RXW0omqK1zi4YD3JBugO5D0D3h\/TRgwGWzdRVCNwedKlgOmYVHIXG83heGIyDWWZdVediASCwNWLBjvNODwGMgAul26WSPeLoQaS0Dmlx2QGdbxilZKgQaoQAdkpOGVTTCKuNtCodjY0lN3pz+FNMy1I0NJTHd0vT4U5O2XEwujPqPyiEADFptq1hlEM70SkZNkN0ShWGoAKGRpyeKXVP1GLCXNmLDzMTgN3+4m8Sly1KwST1AmG5Ot2FJ8Iv52nVlBa0zHajypbdThLg4VhNfKK0qd5ru77Eurgjo7ia8YQXZZgDmXMAzJSW+UBPZ84iqG7MjI2hJJAAJJIAAqSTgAMzBhY5v7KZXDYV17t0MQCMgk2QtPOQtOI2kkVGIrnUd8CgAJLDlou+TuhV2qdqZSXIBJDgUGJJNHrhFPY1ALSTvHzi0l29ctQKfdkDny1FCg+IJeoMG\/gW17is+y3SsbQKXCnHYz73hAGGZi0JCrpKirP8AOJhUqeAEZDcJw5AM1ZEAJClp2j8JwHXvMWFnnkxXpD1iy0egExzskm92dOEFHZHTaEJcRfaR5FyLXLJAEqdlMSKE\/fSOcOOPyir0OkBo7jRKqNGeM3GVoWVJrc8Jn2GbZrTqZiFCahadlNSS4KSjpPQje8XGtnu4TpF1MTSpYBmN0vslPYRlHb\/pb0KFSZVuSCFyVoSsiijLUqjEVBStmOV4x5urSalJYTbReDVMxTHe4elQP9NHSWW1bRk7fhMPpC+pLz021QSEuVAAAskM5ThkH38a00+6+xeb7zP5Q3PnTlJIM2atOaStR8iawhFsZJ8FUotcmAxNU0kMawOMiVkaNxkajIANw3CcNwhkpKaxc2BMcvI03JepKTuUD+EXuj9LSae9l+IRzZpnTi0dpotMdhomaKRwNg0pLH6xHiHrF5ZdOSEVVPkpHGYgfMxmadjmrOn5aFJ0ZawcpKiOsMU+bR8+BTVj0\/lnyskzbIqzWeambMmqQk3C4CAb6i+FSkDtjm9Fcln2l1O7IRvx5FDH+oy9lzlsc77bTZSonqYecJ2u2El9URvq7+Uekjk+gDmwhadBXnZHlFKzpPY1vAmqZwEu1pNMDuNIPFlpfk6R8J7opbDZ5utTJAKip7u8MCo45MDGvHnUjJl6bTvEYjIs\/wDp21O2qL0HORnhS9FatBBINCCQRxFDF5lNQ3CcNwAhROjpK\/hKTuClAdgdoknk5LPxKHYg\/NMQg8u1rTge+sUSxP7WaIZl9yJyuSMs\/Ge1I\/BosFcl7PJRfmTincBLQVK4AKfvwEInSk3JTdQEKzJhUXUSTvJJPeYjHFK\/1Mcs0ftR3P6OeT6ZpVOUKOyaJFB1AB34ZR6pZtBoGUcT+j9Sk2ZF1t\/eS8dh7ROyPnGLqJrW1RrxRloW5YHRktuaIWtVnQMkiATJc5X6xCe1zFbNs\/O1k1RcUukCMsssV4LYwb8lXp1UmoKkvWPNrei9PCZSQpRCxde64uKJDjgDTOO40nYJYSaqMcDpzVpJ2UqFaHiCPLHsi3BlTZKePYek6InkFPs0tJYh9eS5AIcG9XmmnCB6RsRlJvrsqAkqYe9Uo57jwjmrNaULvASkIILumjgvRsKekGAEdiLtHIyKpNBJigSSAw3YtDEKQ3EiAnGROUASAosHDlnYZls43PSkKISbyQSxIZxkWygveh0DjIyMgEd\/yF0n7rVvVJI7y\/4x2ibYTgR3x43obSGpmBXw4K9Y9X0RpCzLQC4jkdb071al5Op0uZOFew1MnHNYHnCsxClB76gOJCe6kWWvswD0iu0hpGQ1A\/COf2Wa1lRUW1EvAhalfzExwnKWyJBJoOEdPpjTCAksCk74880la1Tl3Q\/E7hG\/psTRTlybA9GIoTvPkKesORqVLZkpG4AZ7olNSUrVLUGWgsoHEGOuqWxyZXJuRGG4UhuGRHdE2qWmWyk2ZSrxPvUEqa6MxiHGDYvDJtkoP7uwF2+FVMMN2GJ6RhXQ9sCEMfZ+cT7yWVkcxs6hxuoxyJiU3TakkpEqxqANCJTpo2FeD9phDFdIISoqmBUlL4IQ4FGGyGzx76NCJThxwgtstJmLKylCSWogXUhgBQdkM6TnJMmQmTcDAa0MAu++0ScSDlWgYUaIyk41sSjBSvehEirQey21csuhRHDEQvGEv+W+USaTVMim4u0XknlTNFCl+qF7VynmqwSe6KuNPFH00LL11MyFpnTpvPVdHeY3JlBIYD1PXEwoNl+fyIyLYwUeCqeSU+RrRtlVNmBKFJSobQKlBADEVc5jHshy2aDmuucuZJKiCpTTApRYKUaAM9D3iFdFJJXRUpOyazCAks1K5n1i2Nhq2t0biKgpyWwOGBFa5Yw2ldiTdUc7DcN6SRcQ72NV6numUoOHemDYdcJwyIpGRqMgAa0chJmJCgFCrgquDAttDCrRcT7PJZTWW7Qgf8lJYkFlEXsqd\/ZFNo1tYm8hKxtbKlXQdk5sWrXsi4tVoky2UbHIUC42Zy1Dfuoaju4wDRUq0dMAJISwBJ25eAqfirCsPW62ylpuosyZZcG8FqUWq4Yjj5CkIQCLDQ+iZlpMwS7rywkm8We8WSkMC5Jg+irdqQtBXcLkEKRfApdOdFVI7IT0VpKZZ1mZKICiAHNcHYjiHPfDOjtLTJaJjTbpUSpihK75ULqg5FHBL5UgAZ0npETwy50tnvOmRdLh2FDgbyj+RFVaJcsB0TL1cLpDDrOMPjlPav2tXfmIxdJ3Nikd0IW22rmqvrLlgMAKDAMIBshInFJJABcEV3GDWi3qWm6pKMRUJAUOAO70hSMgEbhqFIbgAUjIJ7Ord5iM9nVu8xAAOMgns6t3mIz2dW7zEAA4itTBzBvZ1bvMRGZZVEEN5j1gGATPBdnLBywJYbzwiYJOCVn+hXDhxHfBJFnmIF1JYEuaIL4Uq9KfPeYOpdoLPNUWIIe5QjD5\/LcIW5Koil443V5\/CrLHLge6MUtsUrGVUqx3YYw0hVoGE1WL\/AzuouBlVasN\/ARiE2hmC1NuAQAKADAUDAUyaDcP0iiltUpWGd3SrJ3y4HuMYV5XVv8Ayq4nduB7oduWlmvqAYgAJQGBxAYUScwKGNy02kFwtb72QScWBJFQLyqZORBuK4e4kpRGKVjrSob+HA9xift6N57jBplntBCgVLZXOokPji3WfEd5gf2Er73lBuFw9wcHs6JZG2spLjAOGcP2s7dXbEGR0l+EfVGtjpK8I+qGIbVJkZTVmhrcIY0amb1z9IRi70ByYn20qFmlzJgRziyEpD4B1LAJO4RX26xGTMVKmiYiYgspJSlwcenuILjF4QE5FnkqAeaoKLBggqqf90z\/AAicyyyAWM2YngZZBwzpSE0lIIIUtxUbIy\/qiU+YFEqUuYScykfVAAOQElQCiUjMgO3ZD8mxSlVC5hAd7qFGr0+HC7XhCLI6S\/CPqiaJgFAuYOoNw6cADUyySkllTJg\/oIONaEZM2OfBjCwoF4i9s3gLxBwdnIxwrC8xYPOXMPWkH5rhixBFdpWXwj6olHkqzehlxLstmOM9b4Ulk1cN5PT54xObo6UgpvrnJSaKJlGitmlaGhUadHvrhd6SvCPqg0+1KWAlcyaoAuHD18UTMZu1ypISCiYpStxSwGGZ7e6IQJk71eEfVDDJ3q8I+qACmlyyCFAocEHnoyrvhxVumszyQGamq78cYWsySl70hS3ZnvpbHMdflB1FGVkV4pmHdjFR0jsf0b8t0aOlzZM6XeQtesSpC5V4KuhJBClCjJFX3xzXK7Spttrm2m6hAXdCU30EhKUhIcvUsHPXFx+jHStmsk+au2SVkKQBLXqlTLhBN4XQCdoEVA+HjHO8oCmbaZ0yRJXLlKWoy0XSGSeAoHqWydoXkfgUkoUkhQKHGG0j1idoUtbXlILYbSNwG\/ckd0ClyVguZajwun0ic9BIAElSWxLKL4Y04ecMQPUHejxo9YYs06ZLBCVIDlztSzgzYnIgGFvZ19BfhMFlIUAxlKPFi+IO7CnmYAMnhS1FSigkt8SBgG38INYpJrVGXxp9YBaJalKcSlJDCgCiKBt2ePbBrFIXXZVlkYceSrN6GPyFLQXSpIP8yPWNzpi1BlKSQ785GNXOPEwDUq6Ku4wxOLikkpNKh8uzriZjAak70+JPrDGqO9PiT6wtqVdFXcYZ1KuiruMAFHZ7pO2VANiKl8qZwwpMjKZN8I89qFtefu+FHpB2OS5XaED\/ABis6Dklyehfok0FZJipptiZaprJMqXNIIuF7ywk0Jdt7UweOU5c+zotc6TZAjUpWGUna2rovJC8boUVBuHANS2cX1XSqUmhLrSkCgdubicIGJ53J8CPSCvI9S4NSyHqS2bYwS03HFwrO8q6hgOt\/KIpnE9Dwo9InNUUtWWepKD+EArV0AeD2fVsb6lg5NhiOG695QPXn7vgR6QSUsqLOgdaUbwN0A20tyFou3tgqKcr1D5QaxHHsgS5pBbYPUlDfKGLFONebl8KfSGuSrL6BmUQ4vE3XDti2bcYNOEtjdUsnJ91MaY4+UB1p+74U+kSCyzunqupf5RYY7BvDDwHWn7vhT6QzrT93wp9IAKPWJ6A71esNrsEwUNnV\/5esJsjpL8A+uJaxI\/WTB\/SOvp74pOkFschU1VyVJK1MTdTfJZIclgcgIAJqegO9XrD+htGTZ6ymyptC1hJJ1aKhJoXIWGBduOEJTJSUkpUZiSCQQUAEEUIIKqEHKADcplEJTLBJwDq698SnSyhr0pnqHKq0B37iO+BpKAXC1g7wkD\/ADja1pVjMmHrSD\/nABrWJ6A71esEkIv0TKdmdirMhIz3kDtgTI6S\/APriSFpThMmDqSB\/nABuaLpuqlgGlHOdd8MWKYmuwMs1esKqKDUrWeN0H\/OGrEEV2l5fCPqiUeSrN6GM3x0B3n1gy5JAJMtgGepo9A9YCyekrwj6okZgNCuYez\/ANosMRG+OgO8+sM3x0R3n1hZk9JXhH1Qwyd6vCPqgAo9Qekjxp9YdNun\/tUb8Ze5u7hCPsq+gvwn0iwVNf8A+IOwLHduik6RcchOVkzRq5pTLkzUzUpCkmaEEFF66QoA02lOG3YNWj0vaV2ifNnrMoKmLUsgKSwc4CuAgViQULvLs5mpZQuqC0hykgF0saEg9kAFlX0F+E+kABJCVIUFJVLcYbSTk2\/jBLXMXMa8qXSgZSA1AN\/AQORIUFAqlLUMwyg9N7Qael0sLOpJptMp6Bi9MzWABb2c9JHjT6wazFaHuql1DF1JOYUM94EB9mX0F+E+kFs0opLqkrWGwZQzBxbgR2wAanhSzeUpBLAc5OQYZ8INYpBrVGXxJ9YDaJKlKdMlaRSjKOW9oNYrOuuwvL4TDjyVZvQxyUkpIUChwQRtJOEFmzlqBBUhjU1SK0rwwEA1C+iruMMTQ4YSVAsK1OBxw6\/KLDGL6k70+JPrDGq4p8QhfUK6Cu4wxqVdFXcYAKWyaqut1mV25d4u79nnBAJG+d3IiSSnpsf\/AKERtBRR1tv9wj84fnOKjpClnCH2yoJZVUgEvdN2hIpeZ64PjhA4anLY7LEcZSB5MYHrVdFP9tH0wCIyEpKgFkhOZFTh6xO0olgJuKKi204YA0woHGMa1quin+2j6YzWq6Kf7aPpgADBbOlBJvkilGzLimByeN61XRT\/AG0fTGa1XRT\/AG0fTABGeEvsElLDHF2qO94YsOfZAdarop\/to+mNptCxgAP6EfTDRGcdUaH4YnS5YDpWSWwY4vXLBoqva5nDwI+mM9rmcPAj6YlqM\/YfuOwzFT7XM4eBH0w17TM4eBPpBqD6d+5\/\/9k=\" alt=\"Gravedad y vida - Conec\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSWPZBF4oz_A6G9fQLEw9xc8_nRoUc6C2LPxw&amp;usqp=CAU\" alt=\"Elena Poniatowska: \u201cEn M\u00e9xico la mala vida empieza desde que naces\u201d |  Cultura | EL PA\u00cdS\" \/><img decoding=\"async\" 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\" alt=\"La Teor\u00eda de la Panspermia | Infouno.cl | Estudos para o enem, Ensinar  biologia, Enem\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">No dejamos de hacernos preguntas queriendo saber, si estamos aqu\u00ed por el Azar de la confluencia de una serie de par\u00e1metros dif\u00edciles de juntar, o, por el contrario puede existir algo superior que nos trajo para un prop\u00f3sito pre-determinado.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/14\/5e\/de\/145ede0e71dc301269fbaf07e449c621.jpg\" alt=\"Evoluci\u00f3n de la especie humana. Evoluci\u00f3n del hombre | Evoluci\u00f3n humana,  Evolucion del hombre, Evoluci\u00f3n de las especies\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Pero, nosotros \u00bfQu\u00e9 pintamos aqu\u00ed?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\u00a1Mirado as\u00ed no parece que seamos gran cosa!<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Antes de pasar a otros temas, retomemos el de los viajes en el tiempo y las paradojas que pueden originar.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"http:\/\/c.files.bbci.co.uk\/8EF2\/production\/_112249563_gettyimages-591431940.jpg\" alt=\"Qu\u00e9 son los ex\u00f3ticos &quot;agujeros de gusano&quot; de Einstein y Rosen (y por qu\u00e9  nos podr\u00edan permitir viajar a trav\u00e9s del tiempo y el espacio) - BBC News  Mundo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Una versi\u00f3n de la m\u00e1quina del tiempo de Thorne consiste en dos cabinas, cada una de las cuales contiene dos placas de metal paralelas. Los intensos cambios el\u00e9ctricos creados entre cada par de placas de metal paralelas (mayores que cualquier cosa posible con la tecnolog\u00eda actual) rizan el tejido del espacio-tiempo, creando un agujero en el espacio que une las dos cabinas.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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\" alt=\"Una breve historia de los agujeros de gusano | Cuantos completos | SciLogs  | Investigaci\u00f3n y Ciencia\" \/><img decoding=\"async\" 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\" alt=\"Kip Thorne - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Una cabina se coloca entonces en una nave espacial y es acelerada a velocidades pr\u00f3ximas a la de la luz, mientras que la otra cabina permanece en la Tierra. Puesto que un <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> puede conectar dos regiones des espacio con tiempos diferentes, un reloj en la cabina de la nave marcha m\u00e1s despacio que un reloj en la cabina de la Tierra. Debido a que el tiempo transcurrir\u00eda a diferentes velocidades en los dos extremos del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a>, cualquiera que entrase en un extremo del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> ser\u00eda instant\u00e1neamente lanzado al pasado o al futuro.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"http:\/\/lehman.edu\/faculty\/anchordoqui\/bolasbillar.gif\" alt=\"T\u00faneles en el espacio\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRstOvhZBfIZnVvAAjkEP3RaANZBQFilBOj9g&amp;usqp=CAU\" alt=\"Qu\u00e9 son los ex\u00f3ticos &quot;agujeros de gusano&quot; de Einstein y Rosen (y por qu\u00e9  nos podr\u00edan permitir viajar a trav\u00e9s del tiempo y el espacio) - BBC News  Mundo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Aunque en la pel\u00edcula Contac, la intr\u00e9pida viajera fue y regres\u00f3&#8230;<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Parece que la funci\u00f3n de las placas met\u00e1licas paralelas consiste en generar la materia o energ\u00eda ex\u00f3tica necesaria para que las bocas de entrada y salida del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> permanezcan abiertas y, como la materia ex\u00f3tica genera energ\u00eda negativa, los viajeros del tiempo no experimentar\u00edan fuerzas gravitatorias superiores a 1g, viajando as\u00ed al otro extremo de la galaxia e incluso del universo o de otro universo paralelo de los que promulga Stephen Hawking. En apariencia, el razonamiento matem\u00e1tico de Thorne es impecable conforme a las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/i.blogs.es\/2b2fa5\/wormhole-2514312_960_720\/840_560.jpg\" alt=\"Los taquiones podr\u00edan responder a las grandes preguntas del universo?\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Esa materia ex\u00f3tica de energ\u00eda negativa<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSMd8xK4tSqX_HHT4wTU-72SmR03i3COMt6WQ&amp;usqp=CAU\" alt=\"Consecuencias de la energia negativa. - Energia espiritual | Facebook\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Pero \u00bfQu\u00e9 repercusi\u00f3n tendr\u00eda esa energ\u00eda negativa en el cuerpo humano?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Normalmente, una de las ideas b\u00e1sicas de la f\u00edsica elemental es que todos los objetos tienen energ\u00eda positiva. Las mol\u00e9culas vibrantes, los veh\u00edculos que corren, los p\u00e1jaros que vuelan, los ni\u00f1os jugando tienen todos energ\u00eda positiva. Por definici\u00f3n, el espacio vac\u00edo tiene energ\u00eda nula. Sin embargo, si podemos producir objetos con &#8220;energ\u00edas negativas&#8221; (es decir, algo que tiene un contenido de energ\u00eda menor que el vac\u00edo), entonces podr\u00edamos ser capaces de generar configuraciones ex\u00f3ticas de espacio y tiempo en las que el tiempo se curve en un circulo.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRi-aD6uiEGQloXIPCdX0VUugqEkg7T5JCPQA&amp;usqp=CAU\" alt=\"Viajar al pasado : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQpWB0XHRlgLoUQdBMp_rTWVNaYgA7XkTH2Sg&amp;usqp=CAU\" alt=\"F\u00edsicos te\u00f3ricos proponen un esquema para la existencia de un agujero de  gusano transitable - INVDES\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">El espacio se curva y junta dos regiones lejanas para que el viajero llegue en poco Tiempo<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Este concepto m\u00e1s bien simple se conoce con un nombre que suena complicado: la condici\u00f3n de energ\u00eda media d\u00e9bil (average weak energy condition, o AWEC). Como Thorne tiene cuidado en se\u00f1alar, la\u00a0 AWEC debe ser violada; la energ\u00eda debe hacerse temporalmente negativa para que el viaje en el tiempo tenga \u00e9xito. Sin embargo, la energ\u00eda negativa ha sido hist\u00f3ricamente anatema para los relativistas, que advierten que la energ\u00eda negativa har\u00eda posible la <em style=\"mso-bidi-font-style: normal;\">antigravedad<\/em> y un mont\u00f3n de otros fen\u00f3menos que nunca se han visto experimentalmente.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Pero Thorne se\u00f1ala al momento que existe una forma de obtener energ\u00eda negativa, y esto es a trav\u00e9s de la teor\u00eda cu\u00e1ntica.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/www.futuroprossimo.it\/wp-content\/uploads\/2020\/08\/dicosasiamfatti-14-638.jpg\" alt=\"Efecto Casimir: energ\u00eda &quot;de la nada&quot; para mover objetos Futuro cercano\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">En 1.948, el f\u00edsico holand\u00e9s Hendrik Casimir demostr\u00f3 que la teor\u00eda cu\u00e1ntica puede crear energ\u00eda negativa: tomemos simplemente dos placas de metal paralelas y descargadas ordinariamente, el sentido com\u00fan nos dice que estas dos placas, puesto que son el\u00e9ctricamente neutras, no ejercen ninguna fuerza entre s\u00ed. Pero Casimir demostr\u00f3 que, debido al <a href=\"#\" onclick=\"referencia('indeterminacion principio de',event); return false;\">principio de incertidumbre<\/a> de Werner Heisenberg, en el vac\u00edo que separa estas dos placas existe realmente una agitada actividad, con billones de part\u00edculas y antipart\u00edculas apareciendo y desapareciendo constantemente. Aparecen a partir de la &#8220;nada&#8221; y vuelven a desaparecer en el &#8220;vac\u00edo&#8221;. Puesto que son tan fugaces, son, en su mayor\u00eda, inobservables, y no violan ninguna de las leyes de la f\u00edsica. Estas &#8220;part\u00edculas virtuales&#8221; crean una fuerza neutra atractiva entre estas dos placas que Casimir predijo que era medible.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Efecto Casimir - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"El campo de punto cero, llamado tambi\u00e9n vac\u00edo cu\u00e1ntico o mar de Dirac\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Cuando Casimir public\u00f3 el art\u00edculo, se encontr\u00f3 con un fuerte escepticismo. Despu\u00e9s de todo, \u00bfC\u00f3mo pueden atraerse dos objetos el\u00e9ctricamente neutros, violando as\u00ed las leyes normales de la electricidad cl\u00e1sica? Esto era inaudito. Sin embargo, en 1.985 el f\u00edsico M. J. Sparnaay observ\u00f3 este efecto en el laboratorio, exactamente como hab\u00eda predicho Casimir. Desde entonces (despu\u00e9s de un sin fin de comprobaciones), ha sido bautizado como el <em style=\"mso-bidi-font-style: normal;\">efecto Casimir<\/em>.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/institucional.us.es\/blogimus\/wp-content\/uploads\/2020\/02\/Wormholes-3.jpg?w=144\" alt=\"Viajando a trav\u00e9s del tiempo (y III) \u2013 Blog del Instituto de Matem\u00e1ticas de  la Universidad de Sevilla\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Claro que, poner la placa en nuestra parte del agujero ser\u00eda f\u00e1cil. Sin embargo, \u00bfC\u00f3mo llegaremos al otro extremo para situar la placa, si se encuentra a varios a\u00f1os luz de la entrada?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Una manera de aprovechar el efecto Casimir mediante grandes placas met\u00e1licas paralelas descargadas, ser\u00eda el descrito para la puerta de entrada y salida del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> de Thorne para poder viajar en el tiempo.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/tiemposfuturos.com\/Imagenes\/contact_1.jpg\" alt=\"Tiempos Futuros Future Times - Opini\u00f3n - Cr\u00edtica Cinematogr\u00e1fica : Contact\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Los c\u00edrculos entrecruzados daban vueltas a mucha velocidad creando el campo requerido de la primera puerta&#8230; \u00bfQui\u00e9n hac\u00eda mover la puerta de llegada?<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Por el momento, al no ser una propuesta formal, no hay veredicto sobre la m\u00e1quina del tiempo de Thorne. Su amigo, Stephen Hawking, dice que la radiaci\u00f3n emitida en la entrada del agujero ser\u00eda suficientemente grande como para contribuir al contenido de materia y energ\u00eda de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Esta realimentaci\u00f3n de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> distorsionar\u00eda la entrada del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a>, incluso cerr\u00e1ndolo para siempre. Thorne, sin embargo, discrepa en que la radiaci\u00f3n sea suficiente para cerrar la entrada.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/pwLEexmQXE4\/hqdefault.jpg\" alt=\"Documental - La f\u00f3rmula definitiva: La teor\u00eda de s\u00faper cuerdas - YouTube\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Aqu\u00ed es donde interviene la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>. Puesto que la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> es una teor\u00eda completamente mecano-cu\u00e1ntica que incluye 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> como un subconjunto, puede ser utilizada para calcular correcciones a la teor\u00eda del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> original.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">En principio nos permitir\u00eda determinar si la condici\u00f3n AWEC es f\u00edsicamente realizable, y si la entrada del <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> permanece abierta para que los viajeros del tiempo puedan disfrutar de un viaje al pasado.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\"><img decoding=\"async\" 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\" alt=\"Un lugar en el universo - L\u00ednea del tiempo desde el Big Bang hasta la\u2026\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRKO9CtezMbHSANV_lxgFmxG-et2kYzNAqQ5Q&amp;usqp=CAU\" alt=\"Origen y evoluci\u00f3n del Universo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">\n<p style=\"margin: 6pt 8.5pt 0pt 9pt; text-indent: 18pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: .5gd; mso-line-height-rule: exactly; mso-char-indent-count: 1.5; mso-para-margin-right: .71gd; mso-para-margin-bottom: .0001pt; mso-para-margin-left: .75gd;\"><em style=\"mso-bidi-font-style: normal;\">Nuestra <a href=\"#\" onclick=\"referencia('linea de universo',event); return false;\">l\u00ednea de universo<\/a> resume toda nuestra historia, desde que nacemos hasta que morimos. Cuanto m\u00e1s r\u00e1pido nos movemos m\u00e1s se inclina la <a href=\"#\" onclick=\"referencia('linea de universo',event); return false;\">l\u00ednea de universo<\/a>. Sin embargo, la velocidad m\u00e1s r\u00e1pida a la que podemos viajar es la velocidad de la luz. Por consiguiente, una parte de este diagrama\u00a0 espacio-temporal est\u00e1 &#8220;prohibida&#8221;; es decir, tendr\u00edamos que ir a mayor velocidad que la luz para entrar en esta zona prohibida por la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, que nos dice que nada en nuestro universo puede viajar a velocidades superiores a c.<\/em><\/p>\n<p style=\"margin: 6pt 8.5pt 0pt 9pt; text-indent: 18pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: .5gd; mso-line-height-rule: exactly; mso-char-indent-count: 1.5; mso-para-margin-right: .71gd; mso-para-margin-bottom: .0001pt; mso-para-margin-left: .75gd;\">\n<p style=\"margin: 6pt 8.5pt 0pt 9pt; text-indent: 18pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: .5gd; mso-line-height-rule: exactly; mso-char-indent-count: 1.5; mso-para-margin-right: .71gd; mso-para-margin-bottom: .0001pt; mso-para-margin-left: .75gd;\"><img decoding=\"async\" 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\" alt=\"Podremos viajar en el tiempo? | Blog Viajero Astuto | EL PA\u00cdS\" \/><img decoding=\"async\" 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\" alt=\"25 viajeros m\u00e1s grandes de todos los tiempos\" \/><\/p>\n<blockquote>\n<p style=\"margin: 6pt 8.5pt 0pt 9pt; text-indent: 18pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: .5gd; mso-line-height-rule: exactly; mso-char-indent-count: 1.5; mso-para-margin-right: .71gd; mso-para-margin-bottom: .0001pt; mso-para-margin-left: .75gd;\">El viaje al Pasado&#8230; \u00a1Por muchas vueltas que le doy, es imposible! El Pasado ya no est\u00e1, y, viajar a un lugar que no existe&#8230; Por otra parte, suponiendo que se pudiera&#8230; \u00bfCu\u00e1ntas paradojas podr\u00edan crearse para cambiar el Futuro de ese Pasado? Y, viajar al Futuro (que tan poco existe&#8230; Digamos que los Viajes en el Tiempo es un juego imaginativo de nuestras Mentes.<\/p>\n<\/blockquote>\n<p style=\"margin: 6pt 8.5pt 0pt 9pt; text-indent: 18pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: .5gd; mso-line-height-rule: exactly; mso-char-indent-count: 1.5; mso-para-margin-right: .71gd; mso-para-margin-bottom: .0001pt; mso-para-margin-left: .75gd;\"><em style=\"mso-bidi-font-style: normal;\"><\/em><\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Antes comentaba algo sobre disfrutar de un viaje al pasado pero, pens\u00e1ndolo bien, no estar\u00eda yo tan seguro. R\u00e1pidamente acuden a mi mente m\u00faltiple paradojas que, de una u otra especie han sido narradas, principalmente por escritores de ciencia-ficci\u00f3n que, por lo general, son los precursores del futuro.<\/p>\n<p style=\"margin: 18pt 0cm 0pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0;\">Si viajar en el tiempo finalmente pudiera ser posible, cosas parecidas a esta locura \u00a1&#8221;podr\u00edan ocurrir&#8221;!<\/p>\n<p style=\"margin: 18pt 0cm 0pt 54pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\"><em style=\"mso-bidi-font-style: normal;\">La naturaleza no s\u00f3lo es m\u00e1s extra\u00f1a de lo que suponemos; es m\u00e1s extra\u00f1a de lo que podamos suponer.<\/em><\/p>\n<p style=\"margin: 18pt 0cm 0pt 54pt; text-indent: 24pt; line-height: 15pt; text-align: right; mso-outline-level: 1; mso-para-margin-top: 1.5gd; mso-line-height-rule: exactly; mso-char-indent-count: 2.0; mso-para-margin-right: 0cm; mso-para-margin-bottom: .0001pt; mso-para-margin-left: 54.0pt;\" align=\"right\">I. B. S. 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Junto con\u00a0David Gross\u00a0y\u00a0David Politzer\u00a0recibi\u00f3 el\u00a0Premio Nobel de F\u00edsica\u00a02004 por el descubrimiento de la\u00a0libertad asint\u00f3tica\u00a0en la teor\u00eda de la\u00a0interacci\u00f3n fuerte.&#8221; &#8220;La cromodin\u00e1mica cu\u00e1ntica es una\u00a0teor\u00eda de gauge\u00a0que describe la interacci\u00f3n entre\u00a0quarks\u00a0y\u00a0gluones. Los quarks son los\u00a0fermiones\u00a0de esta teor\u00eda y desempe\u00f1an un papel an\u00e1logo a los electrones y neutrinos del\u00a0modelo electrod\u00e9bil, los [&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\/998"}],"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=998"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/998\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=998"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=998"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=998"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}