{"id":16194,"date":"2024-09-03T07:59:09","date_gmt":"2024-09-03T06:59:09","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=16194"},"modified":"2024-09-03T07:59:14","modified_gmt":"2024-09-03T06:59:14","slug":"%c2%a1extrana-naturaleza-no-siempre-la-comprendemos-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2024\/09\/03\/%c2%a1extrana-naturaleza-no-siempre-la-comprendemos-2\/","title":{"rendered":"\u00a1Extra\u00f1a Naturaleza! No siempre la comprendemos"},"content":{"rendered":"<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/cnho.files.wordpress.com\/2012\/07\/fe-e-ciencia2.jpg\" alt=\"\" width=\"598\" height=\"393\" \/><\/div>\n<div>\n<div style=\"text-align: justify;\">\n<h2><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/YDYIb38.png\" width=\"633\" height=\"115\" \/><\/h2>\n<\/div>\n<p><img decoding=\"async\" src=\"http:\/\/www.ayahuasca.com.pe\/fotos_articulos\/creacion-mental.jpg\" \/><\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/MjGodQh.png\" width=\"628\" height=\"230\" \/><\/p>\n<div style=\"text-align: justify;\">\n<h2>\u00a0 <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/15\/%c2%a1definir-la-ciencia-y-sus-curiosidades\/\" rel=\"prev\">\u00a1Definir la Ciencia! \u00bfY sus curiosidades?<\/a><\/h2>\n<p><img decoding=\"async\" src=\"http:\/\/img.europapress.net\/fotoweb\/fotonoticia_20120308103515_500.jpg\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.imgur.com\/VZIAXWn.png\" width=\"622\" height=\"135\" \/><\/p>\n<\/div>\n<div style=\"text-align: justify;\">\n<div><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/10\/15\/%c2%a1la-fisica-siempre-nos-sorprende\/\" rel=\"next\">\u00a1La F\u00edsica! Siempre nos sorprende<\/a><\/div>\n<div><\/div>\n<\/div>\n<div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.pereplanells.com\/projectefitxes\/altrescorbes\/png%27s\/cargolP2.png\" alt=\"\" width=\"693\" height=\"505\" \/><\/p>\n<p style=\"text-align: justify;\">En matem\u00e1ticas se pueden trazar l\u00edneas precisas y concretas que dividan en dos clases entes de naturaleza matem\u00e1tica. Una estructura geom\u00e9trica se superponer o no a su imagen especular. Una estructura asim\u00e9trica <a id=\"_GPLITA_0\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">puede<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> tener una lateralidad a la derecha o bien a la izquierda. Immanuel Kant, el gran fil\u00f3sofo germano del siglo XVIII, fue el primer pensador eminente que encontr\u00f3 un significado filos\u00f3fico profundo a las reflexiones especulares.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Quiralidad (qu\u00edmica) - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"TERRITORIO AP\u00c1TRIDA: N\u00fameros extra\u00f1os y n\u00fameros especulares\" \/><\/p>\n<p style=\"text-align: justify;\">A Kant le parec\u00eda enigm\u00e1tico y misterioso que un objeto asim\u00e9trico pueda existir en cualquiera de sus dos im\u00e1genes frente a un espejo. Parece magia que, poniendo algunas cosas ante un espejo y mirando esa imagen especular, las cosas puedan parecer tan diferentes y, sin embargo, as\u00ed resultan ser.<\/p>\n<p style=\"text-align: justify;\">Cualquier entero positivo es par o impar, y no hay ninguno de tales n\u00fameros <a id=\"_GPLITA_1\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> el cual su situaci\u00f3n\u00a0 a este respecto ofrezca la menor duda. Pero en el mundo, si exceptuamos el nivel subat\u00f3mico de la teor\u00eda cu\u00e1ntica, las lineas divisortias son casi siempre difusas. El alquitr\u00e1n, \u00bfes s\u00f3lido o l\u00edquido?. Lo cierto es que, la mayor\u00eda de las propiedades f\u00edsicas se \u201cmueven\u201d en un espectro continuo que hace que vayan cambiando de manera imperceptible de un extremo a otro del mismo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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zrGdrY9nIyOPKuTLn56oxnPkfBrCnCgDHOZI0HId8ek1z7t0rl0V7psmmNydoXTaHUNISkiAVrCJEnMDM+sV04MVJvwdGLTykrSIvbG6N1bx8oQUgkDEClSSdAAoce7WpnkeN9EZITx9ojryzKMRMn7QnQ8JHfzqmLLvpGcZ7jYejxpxmwZEaguZZwHFFYHoRXXZ62nVQVlkTtIqGeVLN9qQtk8kpWJT5iPAjQ0krKtJdFYG5DLd6b11YcQlKepQsSUrGq1E+0RGXj3UilFUjD0rlbKvv3tS4uSphlCuq+srITn7IBIJHfodKwnmhHtlNRN\/gRSry2fADacDaUgknGJy+0RxPcKwxTwybm7bf0PPjCLk2Qt04SQOs6zmBjie4KA91ehCEYq6r9DbakuC89F28q7dfyZyQhZlBIIhR1HgY9fGqzaTtM6ME6e1+S3dIW4Py4i4tQkXGQWCQEuJyAUSdFJHHiBHKrRlXDL5sN8osm7W7Jt7dtp50uKSgJURkPAZTAEDvistnJrj3KKTJe3YZZQltptCEJyCUgAAcYFW4stGNHT6EYcgBHLKpaVEmIbxbawXToPalRwgZZCUkk+VebPTes3JeOzyM0N+Ry+pDPbwCZSIHKNTxPgPfV46B1TKej4EFbfPFMjgCT+VaLQLww8KYDaal5BtSjPCYjgDl76f2sYcuVFo4Yoldm2bgzW0JOUJwZD9aTJ8q48+SD4hL9b\/YyyRXSZLraTOo8jB841riUnRz17kdvpag7QuCQBLywIGpxce+vZnlabSZ1ybTPXFNMoTJhJOHnnx04CvPUcmWT9+zFqU2RCnIeWVLJQFmB7RV9lKB3zrpXcse7EklzX6e9nQsdw6LTsvepaV9W28o4EkqCiopGEZpBJ4cxllWUZ6jDFSlym6+v\/Rri1GXFw+UXHdXe+3vkFDqEqkQptYCvUHXxr037SPR3xyoRvui5l+5S8LlaWoAUyE5kD6ocxZA94P8apiwxhFxS4uzm\/t4xfHReha4UhCEhKUgAAZCAIAy7q02nRxRwNnjXQ\/HxpRG4TcZUMknD3cKUXiyndIu2ls2ykwcaoSI5nLEPDWqT9iuXJtjaKDsdSk2pVj7bh9oglUFREHiYAMeteZqOcnXCPNlFvljV9jCMBSVJ+8QTpEnUiqRnb3J0\/sZ8LkUtRbtDGE4CTEhMka8OHjSbzZHtbv8zRc9\/qLh5KsRJStORmCkgaiZzrNxlFpLsym5RfDv6\/zo1Tc\/aRWwnCMR+srhMnj4V6mnyOUE32evhn6mNSkWMoJGZgnlnW\/Ja66G67QSAZj31Vob2LLYEEAZfCreCD5oTsm7u7lxtppbi0rWlRGiYWr2lHJOZOpq9RgcCi5PgvNj0SIwA3F5hWRmEJEJ7sSj2vHKptnUtJxyyv7y7jKtMKkP9c2pWGUJhST3pCjl3is8mTar4MM+J4ldjNdg4hMBauWSsz4gGvOWohOVtL9Di9dtjrYtzmGepxSoSpxWPI8YI\/jVc+JTe9Sr6JUaSSySSjxZOO29qlakqISRE6iZE889a45RzqvIljyRe1+CP37WpF3crJyDqxGmWLJQ\/WE8OVenUZZXFfz6fZi0+uyv7QuEKbQlPawQmJOUmZniNM6thhNTbfFlIp2MiyT35ZeH5VtvSLbjm3mex7UKTHcoFJ8oNXk0l83Rbdt5JbZaVMqS6lQBB9oad\/iK5J5nupFI5ZKXymu7ob1qfTmUyMiOI118a7MU9y5PShkU1ZdLa8xa1sSx0pQNVYSGN44ACaizRIyXfrahW8lAOQBnzyHwrz9U93fg5tS\/HsQSgCnDGmcTGnh5+tcTmcU8zl0NbxeJAOKM4nQ\/d7840rTEtsur\/nZCfHXJypomQdSEzPccj461KnS4KLLUXHwNbhKmlGDkpMGNRPEjiO+tYNZI\/VF4O0+DWOjB2bUJkZKVn4ma6ML4aR6GkVYy+MpAHM866F0bSO1JBqavkqeqgCrbSbKft7bVvZIWG0oRiJUrCAJUqSVGNVE8TWcpJfclLbyY9t\/e24fUUpWUpngYyqFBvmX6GM9S3xE62HeIzT1hKs1KJkwkQM3FHITwA415+sxTvdXHS+\/2Rx57n9fzOdoXiAnFjCsYltOGYgkEqjWTzjSow4ZuVVVdu+\/sYRxvyqGuzdrQpsqyg4lGOAnl\/WldT06Um0dOFRjljL2PH9pKWtS0QUqM9oSRlnIOnllVfRVL1O\/2M8kd8tz7JnpOu0qurhpOouCeEkFKj5QrL0rXHh25pZPHP+C7ik7RTw2SdeAk+7zrfckRdC\/WlLgM5ZD93Ss9qlja\/llKTVDXOSJOufrxrbikaC15cFUICpQgYU8jH1vE1THjUbk+3z\/0RtSY92Bt1Vu8HBpASsfaHPxFW2UqReD29Gs7I3vQsAoUVTwGvny8Kq8lcM64NUWS12\/PlzOdN1m8drGm2NvJCCSRkKiUi1JGKDa\/W3K3V+yJUBzIgIHjP8azy4fk+r\/jOBTUpNy6PLDa8uqKiIIOug7\/AAGVYZdJ8iSObarVjOxuZWlThkNnF3mPqie+ujJiSi1Dzx\/2NtjzZ+1iq5xLyC4SBwH2feffWGbSpYNsPHP39yjxXHahvtC4DkgxibUcKtCUycp56GtMOP0+umuV9S8Y7bo0LoXvIS+lWUKSoDuIIMelaSS3cHbpeU0jVV3yRxyqyN5KjlzaIAmtU0Y+Snb073BoEA5+NY5MvhFl7mPbc285cLxK0Gg5nmamGKlz2c2XJv4XRFtZ5anUnhWkuOTFigBiBoY8+XlVb8vwN3FD22tQAMWZ1Ak6az3Ca5smZv8ACQ5e504W1EBScM9nFM6dxqI+olaf1oLl8cD7ZuyW3UBSSTGRjL1EZVhn1OTFOmZy3p8Ie77XgRf3KZzU6vQDsgk10SxObcv4y21t2VjrkgKTGc6+f5Vtsk2peC+1gFApK5giD8YA91Kaaj4ZFVwcXCxCcMwRJ8ZM1fHF29xZJ+RFmc\/CryDPQyab0LNJ6OdlYrYKIyLi4PcITl5g1hl5kdOL8JbLrZowwkgHzHvFVZomUzfC3LTC1FZJMACQRmQOXKoik5IZMjUWZwOVdhxnQVExxEVFWQOLVM\/E\/D1rLI6KydD1VsQYHtJGIDwP8q51ltW+nwZqfkj1zCjGpnPgSc\/jXUqtI27ZY9xdoLTctoRmVylXLIFQPkAayyQabkaYZOM\/ubI4ysonUR3pqjkzsfJW9qKukAhBBB4k5iqObCin2ZrvIteOFqxK1PLwrTCrdnNmnztIV1PrE10RZzoSS5APM5eVXcbaJoUadyH6s\/DL31SUO\/rQofWLiglRJzwySfqj8zFc2aKclx5\/UiTobXKcOEHQjEPPjW+N7ra8cfoE7EWLlaJwqInWDrFXljjP8SLptdEx0gH\/AGld\/wDOX8asiCBTUg7moJPBQDyzKRM8E4ieegAHrWGVN1RnNN9CrcqQCkdrFBHjoPOqNJTafRG3k3TYNp1Fs019lCQfGM\/fNVt3Z6CjUUh2WEnOKNEozDpQegIQOKifQfzq2BfMZZ30Z6TXWc56ioZAswVEhKdcQPidB\/XfVJpJNsmiXkrcU4n2UkieEDI+UVwNbMaxvtmDW1bWcXLIQJJidPSYq2OcpuiIvcyy9Eey1PXS38sLScPKVL09AD6iujLSSidmGPNm1JYyrFnXZBbct0hJmTWbLmFbduUl5wkak4SOQyrpwxdcM8ybcpNkS6uY5jLxroiqCQnVyQBoBVL0JUOKiJ8BJ+J91UcLkn7AHnyrDP1UhI8ATHx91IwUbry7AlNXBYd+2lK2ldhIJPXOHLkDr4VW0iUrIFtpROEAlWmEZnyAzPlRtJWyCZtd2X1JUpSVIgdlJT2lHlEjD4muPJrsUJJJ39fCJ67IwtqQYWgg8iI+NdKkpq4shoXcUmBxVyHDurKKlf0M0mTm6diXLtlBTACsR00R2p8yAPOs20+mXxpSmjbgipR6EgfMA0ZCMW6SLnFcBP2U+8n+VXwLtnNmfKRVEogc63uzE4IqSTzOpA8VewyGhxkqPnkn3SfGsFhTy+o\/yK7Fu3Ct7eYmGkxmJk88PZFUxYduWUiFCnfub30dbv8AyWzbQodtXbWf1lZx5CB5VWT3OzthGkWhyAKqzVFC372ngZcUDok\/CqJbpJEzdRbMLW4SBOZE513qKTdeTzkhKrknoFQAoAw0sARQABQGr7wMN\/Lb7CyU\/OhJcBVJzxqUomQlEmDEZJPdHlajJPeknffH88nRFJIURc2zLrDIDaVuJJCgkDhAg6jEZiTwiuX08k4SnbpFeXJpjO72+yl5TK1qbcQqOJQsESAToCQRrlPGtFpJyx7kaNRXyp0yp7y3\/wA6puQ432VJOioUlK\/aGuv1p4V26XBtipdP9v0\/0Um9r29kOw6lCpGfedfD+ddE4SnGnwc843waB0VWinFOXCxp2EnvJKlf\/EVlOKjwjo0+NK2ack1COlje9d7JpIhmE72LLl24rgCEjyE\/EmtsTSgcWR\/MyMZBAPjVp0Zs5wGamxZ5FSScqFSCy9Hux\/lV80giUNnrVzpCcwPNZTl41nkdR+5fGrkfR7eQrA7KGO0X8qzky8UZP0lPHqDnqpI98\/wqcC+cyzv5TMcNd1nEeFNLBzFSSdRUADUgMNRZB5Ukm271JQt59t1uUKcXklRwmDPaAgg+Rr5vK5RzSnF07KxXm2Uva+65dUFtqXISlIHtQEiAkFRGnOa7tPraVT\/0dU1G\/mlTKztu1eSQ4\/ktYSCDM9lITKjoFGNPGu\/DlhO4w8fzgym23bI6a2KglJJgCScgBxPKgN93Q2SLe1bb4gSr7xzV7zXG3udnbCO1UTRFWRZERtp6EK8KrIqzBdoXRU6tU\/WVHr+VdUIJRRxPls5D+mXefyqNhTaetOCCT+cmolF3SDQn1kir7aJo6CCYyqHJIizZehrYnVsruFDtPGBPBCdI8SSfSueUtzOrAuLNLWYFUZuQe0nNaozTwZL0kvT1aOaifQR\/GtcHDbOTUPhIo4bjI\/CujdfRzM6KfWoTKiYzqxIEUAJRlRsHpHdSwJnwqxJsu8t8E3jySJJdIE6AYszPPM5d1eBnxXkk\/qaelH5VLtkba36HUrShIISrCUg\/V55aHIms5QeJ7n0TLHGLc30CLdSkhGpgwSJj7JKVa9\/fWSmlPcRGXzfTozfaipdV2AggkKCZjECQVAHQHWK+kxKoLmxPssPR3sMvXAdUk4G+0OSlcPGNfSqZsirajTFC3ZtLYgRWKOo4dVFXIKtvVd4Wln9U1SRnJ8NmQtW6UiVHMcu\/LStZZJSdRPPcm+EdBIVICcyczyy5VDbjy2LrsQLBGufKtVNS6LXYklvPOrt8E2PbNtTjiGk5rWoIHcVGJ8prJri\/BCjZ9KbDsEssttJ0QhKR+6AKwO+KpUObldQ2aRIDaC8qzZdmS78OS8OSU\/E\/yrTGefqX8yRXMPHFPKtL8Uc9ibhByw5+NXin3YViWA51e0WsCiYHdU3VsdAAYOueX51DatA7InDz0NVXFkdCzNqCOJ8KznlaZVyou2\/DJRd3LgV2y6sgAnIAxJ4Zcq5ZyvLtfVnTGVO2xLZZSGhCjJEqVxI8R5+prjzSe+q\/0HmS+WvzJTaTyF42pzCNQSCDBjSDMVnjxvHKLZqoRg9vmv8AwrCNkNqXiKlLMaKmM9InOJJyrseryKO1KvsYPInz2aTuxYdU0AYxHNRGWZjQcANPKtYJeDthHaierZEiFwvKpsq2Z\/v9eYW4yzUE5\/1yqIrdKjHK\/lM8duRBAMHuzB\/jW0cTTTORR5sSt3DGEcTJ7+7zq84q9zJa8ndw\/mec+lRCHCCiJjiedW+gND6Idg9Y+q6UOy12UHgVqBxHPkk\/5qxyS\/8AqbYY82bQDArI6khpdOVVs0SK9tZ2AaoxJmL7dvcVy9OhGH0H5zXVHH8kX5POy\/NKxmy\/JUDyyHhUTx7Umvf\/AJMXGuhvPFWpyH51t9EXHBTBKc5iQe\/lWNtpSKXxZ4hBBzGY\/j4VLluXHQbscluAZ0mDFYKVspY2UAk5KxCD4gnmK3VyXKouueyQ2SAsHEDAIAE8I+NcupuDVeTPJw+D6Zv9zrB5SlOWyFKVJUZUCZ10Irvenxt20dT5GR6OdlwE\/Jchp849w\/fqP7bFd1+7Iavs6T0fbNCir5OcRMk9a9JJMyTj1mj02J9r92K5s7b3B2akgi2EjMdt0\/FdQtJiXj92IxUXaJJvYFsnRqP3lfnV\/Rh7Gvqz9zs7FY\/3fvV+dT6UPYepL3OFbAtjq3\/mX+dPSh7EepIjdobhbOejrbYKgyO26M\/JdFiguv8AJWUnLsjv7J9jTPyP\/rXHw6yr0VoVb6LtkJkCzAnX5x7446o8cX3\/AMsbUJf2TbG\/9H\/1rj\/uVehR7\/ZTsfP\/AFPX\/jXH\/cqNqG1E9sjdq0tmw0wyEIEkDEs5kyTKiSc+dVeKL5ovGTXCHxsG\/s+8\/nUejD2LerL3E1bKZOqPer86ejD2HrT9xs\/u3ar9pqf3l\/wVT0IeweWT8kAvop2OSSbTMmT89ccf\/crTajN8nTXRXsdOlmP8V8\/FyqygpdlXFMHeivY6tbMf4r494cpGCj0FFIXHRtsrT5IP8R3\/AO9U\/t8ft+7\/ANkenE4HRlsmI+RiJnNx458811Powu\/8sbF\/Gz1voz2UkEC11Mn51\/X\/ABKPBB8tB44vs5X0YbIMzZpz1+ceB9QualYor\/1hQS\/9Z4jov2SBAtP+s+fi5R4oN20S4ouNaFgoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoAoDgvJmMQnlImqPJBOrV\/crvjdWd1csFAFAFAFAFAFAFAJ3LuFClROFJMeAmgGO7W0zdWjFwU4S60hwpBmMSQYnjrQElQBQBQBQBQBQHhMZmoboXREvbxsAwCVd6RI9ePlXlZvjWlxy23f2POn8U08ZUnf2HtltBt0dhU8xoR5V2abW4dSrxyv6ef0OrBqceZfI\/8AY6rqNwoAoCob5bwqbcRbNnCpScS1DIgEkAA8CYMnlXjfFtXPHHZj4fueP8U1U4R9PG6flkVYs9YoJkSeJ\/OvkcWKWfKoJ8v3PE0uL1ZVfJYdhX60udQ4rFqEmZgjhPKBX0XwnW5Y5npczvun3yvF+x7ei1E4ZfQyO\/b+exY6+lPYCgCgCgCgCgCgG+0PonPuK\/CaEPohejv9F2P7M1+AUJLFQBQBQBQBQBQFN6StqqaabaSSOtUcRBjspiR5kie4Eca8v4pkax7F5PM+J5GsexeSCsXQQDwr4rJGpcnzWJqM6kS67lDbiVtEwIJn3jwrrefFg1Ecmmbri7\/dHozy48WRTxeP4y7pMia+9i7Vn0ydqz2pJCgMp6S2Ft3iXY7K0Jg96ZBH4T514HxPG\/Ut9NHg\/Esb9W300IbN2mFAZwa+bzYHF8HiuMscrRYt30lx9EfVOInuH84FdPwnTyyaqL9uX+R2fD1LLqI\/Tl\/kXuvuj6wKAKAKAKAKAKAb7Q+ic+4r8JoQ+iF6O\/0XY\/szX4BQksVAFAFAFAFAFAVDpL2V1tt1ojExKsyBKD7WZ8AfKuDX4Hkhce0cOvwvJBOPaM42btMoyOlfL5sCnyj5vJi3cotWwD8pcCECQIKzwSnvPM8Bxqmk+HTzZVGuPP2J0ukyZsij48\/Y0tIjKvuUqVH2CVHtSSFAMtrbLauWy28nEk58iDzBGYNZZcUcsdsjPLijljtkU3+zNIXKblYT3pGL1GXurzn8KTl+Lg85\/C03+LgV3Ke6h56ydSlL6DiCh\/5rZ9kie7hwM99d+DTY8Eagvudmn08MC2xX\/ZeUmRNbnSe0AUAUAm88EiTXFrviGHRw35X9ku39iUrGv+kB9nKvn1\/VWPdzjdfdWaekO2nQoSK+k0mrxarGsmJ2v+PozNprsS2h9E59xX4TXSVfRC9Hf6Lsf2Zr8AoSTLt6kGNa8HW\/1DptNN40nJruul9LLqDYM3qVGND31Oi\/qDTamaxu4t9X0\/zDg0Oa90oFAFAFAZx0kbY61wWSD2UELf8AEQpCPgo\/u99Sik34JbdvdBgsBdwyla19oSDKUkCE+PE+PdWGTT4pu3Eyemxz5kuS12lo20kIbQlCRolIAHoK0hCMFUVRtCEYKoqharFgoAoAoAoCtb67CW+hL7GVywcbRyGIals9xjLvjvqSrVjrdfbabplLqciclp0KV8RHCoJTsm6EhQBQFfubmbhaeQA8AP5mvz7456ufUzmovbDi\/b+Oy8HTFmVAHMTXm6DUYsOS8sdyo2krF7BfbgaGvW\/p3Pt10oQ\/DJPj7copNcDvaH0Tn3FfhNfemD6K1ug8UbGtCNfkzI9UpH8a874tnlh0k5R76\/V0B5brlIPdX5jJUzpg7Qu4tOEcDXqbceqwwxYMb9RXdeUR1yyUtFygE\/1FfdfCsuTJpIPKql07+joylV8C1eiVPFqAEkgDmcqAhN4d5Gre3W6laFq9lCQoKxOEdkHDw4nuBoQ3RR9yNil94rc7QCutdP2lqOIJ8zJPcI41ZmcVbNUqpqFAFAFAFAFAFAFAZ3vRtJjZd8h9TqEtXU9c0TnI1eA\/ug8Z8TElWqZn+0ulzaLl4sWMLZCvm0KalSkgakAzmZPAxE1BJofR\/wBJSb8KZcYUi8bEqaSDCgIBUkqjCATmlRykZmgss99ekfSuhudG2pU4o8sUT5JAPfQhsZuqfwEtW4aQT2irtOKHMp1\/vGe6uD4lmni08tsHO7XHi\/P\/AIORO3vuBGdfmbxNv5TaOSuyc2cwfaIjkDka+x\/p74VPC3qMypvhL6eW\/uJzvoW2h9E59xX4TX1Rk+iA3GYC9kWaTxtmvXAIPrXPq9PHUYZYpef4gNwVsqKVA\/n3ivzbVaTJhm4ZFT\/5+xaMmhrt3Zi7xKEsPKacSrECASNIhUcK9D4Bly4NS9mPduVPxXm7LTamiEWrbNie20X2x9dolR80jtf5a\/QjCmiR2V0nMnsvDARriEEUolSMW6Q9+39ovr7ak2wJDbQJCSkHJax9ZZgHPTQULj7cbYuG1evwW1Br2m5CXIGcpJ+FEUlybN0Qbdau7HEhOBaHFJcHeTKTPGUFPhEcKgslReKEhQBQBQBQBQBQBQHzZ0\/qUdq9rQMNhPhiWfxFVAUvdrbrtk+m4ajEngRIIqSGjQt1bFx+\/Z2mq7abU4pSnW0SlSULSRkSCCo4swRl30K3XBuOyLe2Tm1hKjqsnEs+KlZx3aVBKrwPry7Q0hTjiwhCRKlKMACr48csklCCtvwS2krZn150r2yVnq7da0\/bJCJ8ARPrFe7i\/pib+eTipfa\/3OZ6qN8ItG6+91tegholLgEqbXkod44KHeO6Yrztb8NzaR\/OuH011\/0bY8sZ9EvtD6Jz7ivwmuAu+iF6O\/0XY\/szX4BQkZb5b8W9oeqwdc9AJQCAlM6YlQYPdBPqK9TRfA5a6O6dKHu1f6L\/ACY5c6hx5K1svpYAVDtoEo5tKkj90gA+or0pf0vHHD\/4Jq\/aqX7f6MY6r3Rodrty3cbS6h0KSsSkJlSj3YB2pByIjKDXz2bDPDN45qmjqU01aIreLY7N4hQet20pKSOtcgOAER2cOY81eVZhmLdJW7mx7W2Sm0dJuQoA\/OFeNJ1kaCNcooEzN27hSQQFEA6gHI+NCaPoD\/w8bKW3ZOvqEJfc7HelsFBP97EPKoJNXoAoAoAoAoAoAoAoDMOnTdll+2TclQRcNkIb\/wCIFH6M+GageEHnQhujFLTcfaTphuzdXnGIAYeftkx76kJ2a9ub0RKRbn5a+oOmMCWiIaHIqI7RPLQRlSyKseXG4e0bfO1uw4PsuSg+XtA+opZG0qO++1toBLdvdoU2MRXE5LwwBpkQJnxjur6r+mcEZPJl8qkvpd3+pzahukiv2biUrSpScSQQSnmJzFfS5IuUWk6ZyxdPknXtstIvmrm0QWkpUglE98LHgoSPOvPhpMk9JLDqHufPP\/H6GjmlNSibztD6Jz7ivwmvz89F9EJ0fGNlWR5WzX4BUpW6B8\/OX6nnHHVzjcWpZnmozHlp5V+pRwxxQjCPSSX6Hlzduya2Ttdtth5pxhLhcHZWdUETmK4dRpZ5MsMkJtbe17loTSi00W7okfuFJfZaKEpBSsqUJKSoEEJAGc4RkSIjvNeF\/UmKKljyeXa\/Jdf8m+lb5RorOwESFPKU+r9c9n\/DHZ9QTXy51bSB326M7LaBCyCy8AEhxuMwNApGioGXOhJnO0eii3sH7ddw6u4tlr6twR1UKPsyUqJwkBXEaCpIbo3OxSlKEpQEhKQAkJAAAjKAOERUFhxQBQBQBQBQBQBQBQGW9I1\/1963bJMoYGNcf7xWg8QmP71SjObNC2BYdQwhvjEq+8cz6aeVQXSpEhQkKAo\/Sruqu9t0rZEvMklKftpVGJI78gR4Rxr3PgXxGOkzOOT8MvPs10zHNj3LgwoPFBKFgpIyIUMJHiDmK+82qa3R5RwNF16PN13Lt9DpSoW7akrUsggLgyEIMdqSBMaA84rw\/i\/xCGmxSgn87VV7fV+30+pphwuUrfRuG0PonPuK\/Ca+DPQfRC9Hf6Lsf2Zr8AoSZR0h7jv2z7j7Lal261FcoBUWyoyUqAzwycjX3vwj4viz4o4sjqaVc+a8r6+6OHNiadroq2y2XX1dWy0txfJAn14DxMV6ueePDHdkkkvqYKDk6RvfR\/uybG3wrgvOHE4RJA4JSDxgceZNfAfFdf8A3ea4\/hXC\/wAv8z0MOPZH6lnrzDUKAjd49lC6tnWDErScJP1V6pV5Kg0IZCbg7XLrGBzJ1gllwd4JSD6iKlkRZbagsFAFAFAFAFAFANdqXyGGXHlmEtpKj5CY8aAzHo+sl3Fybh0dpSi+vlJMpSO6fcKlma5ZrFQaBQBQBQDd+xaWZW0hRGhUlJPqRWkcuSCqMmvsyKQukRkNKzJENofROfcV+E0IfRC9Hf6Lsf2Zr8AoSWKgPAkDQUsHtAFAFAFAUTbrfyLaKLoCGbr5p7kHAAEnulI9U99SUfDsu7K5H9etQXFKAKAKAKAKAh9495beySC8rtGcKEiVKjkOA7zArLLmjjVyO\/QfDc+tlWJcLtvpfz6Gc7177C\/bTbNNrQlSwpwqw5pTmBlp2sJ8qjBnWW2l0W+LfDJ6BxjOSblfV+C+bj2AbtgrKVnFlwAyA92nMmtrPNUXHssVCQoAoAoAoAoBvtD6Jz7ivwmhD6IXo7\/Rdj+zNfgFCSxUAUAUAUAUAUBE707HF3auMzCiJQr7K0nEk+EgT3TQhqyt7E3xQ3Y9c\/PWNENLblOMqBAykwSM58KplyLHHczr+H6LJrMyww79+aX3\/wCCW3d32tLtWBClIcOiHAAT4EEg+EzWeLUQycLs7dd8E1WjW6SuPuv8+SyVueQFAFAFAfOW8+1FXF4+4o\/XISOSEnCkegHnNeJqZOU2z9R+EYY4NNHGva\/zfY93Xv7VoOh9BJKewpOqTW2ky44J7uzP4tocuq2KFNJ8pq0XDob2koqfYJlP0onWSQk+vZ9K10U7co\/meJ\/VWlhGOPMlT\/D+Xa\/Tk1CvQPjQoAoAoCo7FffeYS8vaBQTiJTgt8IwrUIMomIGec99ATe7d+t+3Q4uMRxDEkQlYStSA4kSYQsJCwJOShmaAd7Q+ic+4r8JoQ+iF6O\/0XY\/szX4BQksVARO9Dj6bdRYCirE3iwAFYa6xPWlsHVwN4yO+NaAg9h3dsXkJtry4DhJK2LpdxK0x2sKLntJUMiMEDLkaEFyoSFAFAVjpI2ou3sHVtmFKhsHljMEiNDEwecVjnk4wbR6fwjBHNq4qXS5\/QwZJyrxH9T9PgopXFd8lg2rcWnUsKtgpD6T29dRBBB5zXZmlh2Jw4Z52mx6v1ckc9OD6\/0bdu3fF+1ZdV7S20lXjGfvr0sct0FI\/OdfgWDU5Mcek3X2JKrnIFAFAYT0k7qu21yt9CCWHFFYUkEhBOakqj2RJMd3hXmanC1JtdM+5+DfEo5cUYN\/PHj7\/wA8lTZXiIABJOQAEk+EVxbHfB9KtRCrk6Nq6Lt2l2zSnnUlLjsQk5FKBmJBzCiSZHcK9XSYXjjb7Z8J\/UXxOGqyLHidxj593\/ovFdZ84FAFAFAUbZ241u5Zpx2jDd0CpYdUygrDgcUpClmAVpnDKScxlQFu2W6pTSCtvq1xCkcApPZOHmmRkeIg0B3tD6Jz7ivwmhD6IXo7\/Rdj+zNfgFCSxUAx2vaurSnqXOrcQtKxMlKoyKFgESlSSRxgwqCQKAjfk11cLbL7LDKWnQ4FIcU8tUAwEkto6uSRPtSJTxmhBYKEhQBQELvjsT5ZaOsAwogKQf1knEPIxHgazyw3xcTs0Gq\/ttRHI+vP2Z88XNu4wstuoUhQMFKhBHDzGWtePPG06fZ+kabVRlFOLtMfbF2Y5dOpaZSVEkSYySPtKPACqwxSnKkjbU67Bp8byTl1+r+iPojZNiGGW2U5htCUzzgRPnrXuQjtikvB+WarO8+aWV\/\/AGbY7qxgFAFAcrQCCCAQdQcwaEptcoZ22x7ZtWNu3ZQo\/WS2hJ9QJqqhFcpGs9Tmmtsptr6tj6rGIUAUAUAUAUAUA32h9E59xX4TQh9EL0d\/oux\/ZmvwChJYqAKAKAKAKAKAKAh949msuty4y2siIK0JURnwJGVVcYy7R2aPNkhOoSa+zaHOxbFpppIaaQ2CASEJSmTGpwjM1Kil0jPU5Z5Mj3yb+7sf1JzhQH\/\/2Q==\" alt=\"Las manos son im\u00e1genes especulares entre s\u00ed. Los enanti\u00f3meros de ...\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"pagina_05 \u2014 ocwus\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La palabra quiral fue introducida por William Thomson (Lord Kelvin) en 1894 designar objetos que no son superponibles con su imagen especular. Aplicado a la qu\u00edmica org\u00e1nica, podemos decir que una mol\u00e9cula es quiral <a id=\"_GPLITA_2\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">cuando<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> ella y su imagen en un espejo no son superponibles.<\/p>\n<p style=\"text-align: justify;\">La quiralidad est\u00e1 a menudo asociada a la presencia de carbonos asim\u00e9tricos. Un carbono asim\u00e9trico es aquel que se une a cuatro sustituyentes diferentes. Un ejemplo de carbono asim\u00e9trico lo tenemos en la mol\u00e9cula de Bromocloroyodometano. El carbono est\u00e1 unido a bromo, cloro, yodo e hidr\u00f3geno, cuatro sustituyentes diferentes que lo convierten en quiral o asim\u00e9trico. La mol\u00e9cula y su imagen en un espejo son diferentes, ning\u00fan giro permite superponerlas. La relaci\u00f3n una mol\u00e9cula y su imagen especular no superponible es de enanti\u00f3meros.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.quimicaorganica.org\/images\/stories\/organica-i\/estereoquimica\/quiralidad-molecular\/imagen-especular.gif\" alt=\"Quiralidad molecular y enanti\u00f3meros\" \/><\/p>\n<p style=\"text-align: justify;\">En estos dibujos podemos ver la mol\u00e9cula de Bromocloroyodometano y su enanti\u00f3mero reflejado en el espejo. Una vez <a id=\"_GPLITA_3\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la prueba, puse en encima de una mesa <a id=\"_GPLITA_4\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">unos<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> modelos tridimensionales de los poliedros enantiamorfos y delante de ellos puse un espejo que reflejaba la figura especular que de dicha puesta en escena resultaba. Las dos escenas (la real y la especular) eran <em>exactamente iguales<\/em> en lo que <a id=\"_GPLITA_5\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">hace<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> referencia a sus propiedades geom\u00e9tricas. A una de las aristas de <a id=\"_GPLITA_6\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">cada<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> una de las figuras le corresponde una de la misma longitud en la otra. Todo \u00e1ngulo de una estaba emparejado al duplicado suyo de la otra. Ninguna medida o inspecci\u00f3n de cualquiera de ellas revel\u00f3 ni una sola caracter\u00edstica geom\u00e9trica que no tuviera la otra. En ese sentido, son figuras congruentes id\u00e9nticas. \u00a1Pero, evidentemente, no eran id\u00e9nticas!<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/cuentoscuanticos.files.wordpress.com\/2012\/08\/alice_through_the_looking_glass.jpg?w=303&amp;h=456\" alt=\"\" width=\"303\" height=\"456\" \/><\/p>\n<p>Espejos planos<\/p>\n<p style=\"text-align: justify;\"><a id=\"_GPLITA_7\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">Cuando<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> nos ponemos delante del espejo podemos comprobar que en \u00e9l, aparecen cosas sorprendentes en cuanto a que no se pueden superponer las figuras del modelo con la figura especular. Una simple mano abierta y puesta delante del espejo resulta totalmente diferente en un lado y en el otro de la superficie especular. ponerte delante del espejo y levantar ambos brazos a media altura con las dos manos abiertas y, de manera sorprendente ver\u00e1s que, la figura que aparece en el espejo muestra tu mano y brazo derecho <a id=\"_GPLITA_8\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> izquierdo y el izquierdo como derecho.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/6\/62\/Leftright.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La propiedad de las manos, conocida por los qu\u00edmicos <a id=\"_GPLITA_9\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> quiralidad, es una caracter\u00edstica que poseen muchas mol\u00e9culas cuya disposici\u00f3n de los \u00e1tomos no es completamente sim\u00e9trica. Una mol\u00e9cula quiral se presenta en dos formas que son m\u00e1s bien como un par de guantes. Dos guantes, uno diestro y otro zurdo, son esencialmente id\u00e9nticos, con los mismos componentes b\u00e1sicos, cuatro dedos y un pulgar, y la misma funci\u00f3n de mantener las manos c\u00f3modas y protegidas. Pero, evidentemente, no son exactamente iguales: no se puede girar o voltear un guante de un par que se superponga perfectamente en el otro. <a id=\"_GPLITA_10\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">Pero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> si lo miras en un espejo, un guante de la mano izquierda se convierte en uno de la mano derecha.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/img.freepik.com\/fotos-premium\/restos-supernova-son-ecos-explosiones-estelares-congelados-tiempo_1057859-5312.jpg?w=360\" alt=\"Los restos de supernova son ecos de explosiones estelares congelados en el  tiempo. | Foto Premium\" \/><\/p>\n<p>Explosiones estelares que han tenido que influir en la Tierra<\/p>\n<p style=\"text-align: justify;\">Cuando las estrellas son muy masivas como es el caso de Eta Carinae, tienen un final explosivo como Supernova y, esparcir\u00e1n materiales por una extensa regi\u00f3n interestelar convirti\u00e9ndose en una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> o en un Agujero negro.<\/p>\n<p style=\"text-align: justify;\">\u00bfPor qu\u00e9 la biolog\u00eda utiliza s\u00f3lo una de las dos formas especulares de la imagen en la que las mol\u00e9culas m\u00e1s complejas pueden existir? La \u00faltima respuesta dada a <a id=\"_GPLITA_11\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">esta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> pregunta afecta al campo de la astrof\u00edsica, la f\u00edsica de part\u00edculas y la bioqu\u00edmica. La conclusi\u00f3n del \u00faltimo estudio dice que las explosiones estelares conocidas como supernovas son las culpables de que se produzca el fen\u00f3meno.<\/p>\n<p>&nbsp;<\/p>\n<\/div>\n<\/div>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.ngenespanol.com\/wp-content\/uploads\/2023\/04\/que-son-las-supernovas-y-que-se-sabe-gracias-a-ellas.jpg\" alt=\"Qu\u00e9 son las Supernovas y qu\u00e9 se sabe gracias a ellas\" width=\"658\" height=\"369\" \/><\/p>\n<p>&nbsp;<\/p>\n<div>\n<div>\n<p style=\"text-align: justify;\">La Naturaleza, <a id=\"_GPLITA_12\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> siempre he dicho aqu\u00ed, tiene muchos secretos que no hemos llegado a comprender. El paso del tiempo con el cambio de temperaturas convierte en l\u00edquido, gas o s\u00f3lido algunos materiales y, a otros, los deforma hasta perder su estructura original convertirlos en lo que no eran. Nada permanece, todo cambia. Sea cual fuere la l\u00ednea de divisi\u00f3n, habr\u00e1 algunos casos en los que no podamos definirla y, en otros, habr\u00e1 objetos tan pr\u00f3ximos a ella que el lenguaje ordinario no ser\u00e1 lo suficientemente preciso como <a id=\"_GPLITA_13\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> poder afirmar a qu\u00e9 lado pertenece. Y, la propiedad de la vida, est\u00e1, precisamente, en uno de esos continuos.<\/p>\n<p style=\"text-align: justify;\">Para probar esto basta que consideremos los virus: son las estructuras biol\u00f3gicas m\u00e1s peque\u00f1as que se conocen\u00a0 con la propiedad de poder \u201ccomer\u201d (absorber sustancias situadas en sus proximidades), crecer y fabricar copias exactas de s\u00ed mismas.<\/p>\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fm2.paperblog.com%2Fi%2F101%2F1012779%2Fdigital-art-o-meri-batteri-incipriati-L-kROYht.jpeg&amp;imgrefurl=http%3A%2F%2Fit.paperblog.com%2Fdigital-art-o-meri-batteri-incipriati-1012779%2F&amp;docid=-mOw3srED-eOnM&amp;tbnid=Odg-JU0NDuJFEM&amp;w=765&amp;h=573&amp;ei=0BZAUbWtD6rz0gXB6IGoCA&amp;ved=0CAQQxiAwAg&amp;iact=rics\" data-target-tbnid=\"t5-r9aD6uNUFRM:\" data-ved=\"0CAQQxiAwAg\" data-item-id=\"Odg-JU0NDuJFEM\"><img decoding=\"async\" src=\"http:\/\/t1.gstatic.com\/images?q=tbn:ANd9GcQ15o7TCYHYXO-4FHNgd510eXH4FKeH2iHQ78GfqTxUFzqGJwQS\" alt=\"\" \/><\/a><\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fservice.wissens-server.com%2Fwissensserver%2Fmedia%3Fa%3Dv%26u%3Djadis%2Fincoming%2Fg19_057.jpg%26c%3Dfile-system%26v%3Dresize%26height%3D%2520%26width%3D360&amp;imgrefurl=http%3A%2F%2Fwww.wissen.de%2Flexikon%2Finfluenza&amp;docid=A4UMPy3nfBJfTM&amp;tbnid=hP_Gt62ysyhd0M&amp;w=360&amp;h=395&amp;ei=0BZAUbWtD6rz0gXB6IGoCA&amp;ved=0CAgQxiAwBg&amp;iact=rics\" data-target-tbnid=\"t5-r9aD6uNUFRM:\" data-ved=\"0CAgQxiAwBg\" data-item-id=\"hP_Gt62ysyhd0M\"><img decoding=\"async\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcSa9adPvxQA7LlToljI7DAodoWrgUP6G9Z-PCf5_uo8yOqj0ujG\" alt=\"\" \/><\/a><a 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VXC8qw7Xx+91mDtwlTl1qM3qSJbTfiRrtR+npunXIeNwZ3QH3PwKB+7ZkhlgUw7nZ0T3hXwnKJfz+vkEuqPygcpCPZfTdXFjgWa9SRWyMmLj7dS1H\/f9zZes9QGnheZhe0cDtZPAH85grU1O2agvs52o61q4vzkMwRX+KOMNtYpfBC7dv23E8ZlHU5YlUvblHevLJb8PfGcmpdtJqRtnQEg1tLhTTAr6OD3+\/bg5grZmIq0rIeGb7eCgMAocA07xh4k0+gmjkk0rSuVJ8yMJuVLruxFnvwPT75Yppsti1F9EE7IQmt+WaH416lrNZHFqWjZNLKGMEauodloEOxpgCbHBFkA9u5sY9S24p9lqWZDGXX39mlSl1VJGUhFNIr2QeWDGux+JGBH0yw05JxZ0cd1yXuwQi0byVsZVteb\/AN4svHsK9ckhXtaKmfmypaST7LMymJhEGWwbEq88cDv6jg\/3zHD5eTeOROzH5pd\/5L40cZCRw+ZI+4BinxD4jtRQO1liM2scI6K2DLIcnK7qP4+9mwxdHig08ml1UjaXVq4YGZ2WKXTkgGNdlhj3sC9x9xdVVbKUk\/MTGTFcXKGuzrng\/pelWKOeFUZygDShCjH3G1gCvtyLoDKd9k3Jp9fsVaIR4prt\/k2XICwMAYB5YcZh6By\/rnStYNVI21yrOz2q7kMQuhxwDVAg8kg97zj5OPY7G0ujv42RSqYrfZB6yQSlVVgdqn4RwKNC+BXpX75RXS7L8VpF2bUyrGkS2oAolbJBFV7\/AOMwtMRrjvbLUgLqAWphyb5\/kX65r4ZsviXOkDfMkJAdGlQMAfmDMN3bt3P7A\/fLFMN2paIciTVUpxf8nW+kdJh0ylIU2g8nksT9yxJOd+FcYLUUeZsuna+U3sz83IxgA4BpPiQCbqWk0zcrQkIPrs8x6\/lF\/jMs6NHwxJz\/AHPHVfE2om1B0mgTcVve5ICrXBJYggC+OxJPbArxq66\/cufnwjL8Bddm1H5iHUFTLp5NhZapgbHoALBVhwBxWNEWZRCtxcPDW+zO6z4u0emO2SUFu21fiN+3tf0u8GleHdNbS6PPRvGmi1J2RzAP22SAo1+wvgn6A40LMO6tba2vyuzL8U6TztLMnrsLD7r8VfvVfvhGMWz27oy\/c1\/8JupmbRGM\/wD08hiB90oOn8Btv\/lwT+pVe3e\/37I7x94U1P5hOpdPH6y1vVdoYkCg4B4b4fhYeorMG+Jk1ut1XePo3fw\/PO+njbUxiOYqPMRTYDfya4o1Zq6s4KFiipPj4JHBoMAiuvdCi1SqJByt7WFWLFEc8EZLVdKt7iQ3UxtXZg9T0cel0BjSDz1gjASMnk7aAJauK+YkDijWISlKze9bFkI8NSW0cw0DDUNqJZ9AJCsP\/d9OjN5VeYqyyb\/nDAsGur+J8vW1Tg0uXn7Nas2Kr41rwQ03h4iKGYnZM+oSFIWp4yrAlSCfiNGgwPvmZzak47619F\/Hy1d214\/JXonhuOTWjTNLN5asY1njiVbffXKszFUuwDz35AGbOVir5pET9Sg5cV5JvpPT9Go6h0xkRtWHYaaYWN7BbjQSjiNg4FrYFtt5rK0uT1Z9Gbshb2n3+CdbwTr9ZDCdXqLeJyQJdpO0iibjHfgUD9eRmyyKqp7gig4W2xal0dD6L04aeJYQd23ux7sx5JynZY5zcmT1VquKijPzQlGAMAYBbniDKVPYgg\/YijgJ67NNi\/D+NLqZ+xCAACuONx53fwLyg8Cttts6cvVLGktEF0bwdqnkPmgxD+tiQwNA1sF881zwKPvxlWGBJyan4Ll\/qNUYJ19sz9J4CkGpuQo0O4Et\/W6jkKy1XsDzVX75NXgcbN76ILPU4yp4pfI3lOmQh\/NEKCStu8IN1dq3d86KhFPejle5Pjx30ZYGbGgwBgA4BonjzpGq8+HX6Rd8kQIKjk\/1Udv9Qp2BrntmyOlhX1e3Kq19M0Lwl4i1UUcum08cfnO1yTyyKhQVtAp6Fim9TRY8e+C9lVVzkpzl0vCSJToImKN0\/pz+ZI7b9ZrbYRgkfKr9yP7tZqgSQf4I7XCL925eFqMf\/p0Lwx4R0+jWwPMlPzTOBuP0Uf0L9B+94OZflWWvvx+CvifwfpdaP1E2yekqUHH0J\/qH0OYFGXZS+n1+DT5Pw76jRgHUyYDxR8y9vts3UR9LrNtl5epU+fbWzdvCnh2PQQ+RGS1sWd2+Z3NCz7cACvpmpz8jIldPnIm6wQCsAYAwBgCsAsw6REJZUVSe5VQCfuR3zLk35NVGK8I0vxJ+H6avVHVNIDuCqVdN+0KK2ryOPWvcnLdGUq4cXHZXuonOW4y0bR07o8MIXai71UL5hUeY1CrLdyfc5WlZJksaor6MDp3g7SwymdFbcWL0WtQxJawPub5vJJZE3Dh9Gqx48+ZsIGV0TjMgYAwBgA4AwBWAMApgFcAYAwBgDAKEYDNW6t+H\/T9TKZpITvY22x3QMfchT3+o5wWq826uPGL6J\/pnTYtPGIoY1jQdlUULPc\/U\/U4K85ym+Un2ZeDUYAwBgDAGAMAYAwBgDANK0XW9SwiDRyU2t1ERmJh2NGk2pVV2ht3ZEW9t\/D++AYnSOualoIInlLTayHQyQuQgrzIh+a2gLR2iKSTkd5QO1UB0DAGAMAYAwBgEV1jXSRyQhI3kDmQMieWDwlg3Iyir9jfOAQ2n8TzbdvkM7qJXcEN8K\/mJ40S4kdd1RMCSQOBybJAEgOuS2zmJREsyREmT9T4zGA2zbXBkAotfBr0sC03XJisbCJAs4k8pvNO4bYZJFLrs4vZyATV+uAYcHVNQRDyLZkEvxCqOiaX4P0+ORu59R7GsAluh9SeQ7HXbSRspYku6sot\/kCkWa+En6gXgGD4X6pM8hSYvTxmSLeIvi2ylZCnldkAaHh\/i+LANnwBgDAGARHWtXMskUcW741kY7VRm+DywPnZRXxH+2AYcfiJ0QyTR\/B5mpRWVlLEwtNQKdgCsR53d+4X0A96rr0kbhJIwrDlkVt4YOGEdOQtHcpBscV7c4BI9O1ru0iSRhGjKg7X3qdy7gQaB+nIH8USBFydbksxcB4ixmIF0m4CEgHsXDBvX5HGAX9J18uhdo9tRwygbt1rMzqo7Cj8F1z3GAZ\/StcZlYsuxlcqUu2WgCAwIFNRBoWKIIJBBIGbgDAGAMAYAwDGXQRgBQigK5kA2ig7FiWH1JZjf1OAeIumQr5ZWJAYUMcVKB5aEKCif6VpVFD\/SMAzMAYAwBgDAGAW3hUkMQLW6PqL4NYBiTdHgeg0SGt39P+ttzA+4J5IPBOAeIeiQrI0uwF2fzNxAsNQA\/gDgnkYB7To0AfzBEm+2IbaLBcENXtdm673zgF0dPiFUi8URx2ITyx\/+pK\/bAKabp0UbFkQKSACQPQdh9sAaLpkMJZo41Ut8xUAE8k1ftZJr64Bl4AwBgDAMXWdPilrzEV9t7dwur71\/AwC3H0iBWLCJAW3bjtHO\/wCa\/v6+\/rgFY+kwKpURIFN2NoINrtN33+Hj7cYBc0ehjivy0VdxtqFEmqsn1Ncc4B7fSoSSVB3ABrA5CklQferP84BZbpcJKExr+mAE+EfCFIKgfYgEexGAXdJpEiBEaBQTZAFWaAv+AB+wwC\/gDAGAMAYAwBgDAGAMAYAwBgDAGAMAYAwBgDAGAMAYAwBgDAGAWdTqFjUu7BQO5PbMNpeTMYuT0kQfSfGej1EradZdsqmgkg2Fvql8N9u\/0yOFsZ+C1dhXVRTkjYQclKhXAGAMAYAwBgDAGAYnUNckKGRzSih+5IAH980nNRW2YbSW2V6drknQSxm1N\/yCQR\/IxCaktoJpraMrNzIwBgDAGAMAYAwC3NqEStzKtmhuIFk+gvucyk34NXJLyz3eYM7MOPqkLSmBZFMi90B5HrX3r0zZwko8tdGitg5cE+zNzUkGAMAYAwBgDABwDmXifqcraiSMkbY2pV5Aqvm+puxdZysqblPiek9PxoRqU9ds5N1tz58h9d1\/vx2zEejsSS48X4Op\/gx4j1WpM+nnkMiwrG0ZblxuLAqX7sOPWz9cv0ycl2eW9Tx4VTTitbOp5OcwYAwBgDAGAMAYBE+J9RCmnkM4BQiqIsEn5f78\/tkdm3FqK2zWTgu5+Dz4TnhbTR+SAFUbSAKph8w\/nn98zBOMUmtGIzhLuHgv9e17QQPMq7ioBqieCQCaHoASf2zFknGLaMyelst+HOqnUwiUqVssBYIsA8MAfT\/kcVSbjtmIS5LZK5IbjAGAMAtanUpGNzuqD3YgD+TmUm\/BrKSj5Na8Y+KW0RhKxeYsjUTRruPhBHAbmxftk9FCs5betFe66UGuK2mYn4ldLSaGOQzGMxtVAj40dk3gA\/1ACwfpm+LY4ScUt7I8yMJQU39FjqHiHSnWQyieTZGrhwscpXd\/T\/Tzdm6v5RmYwn7clxIrHCV0J8ukYPQY9Guo1XUI5i8m6eSLTs21j8NlgjAMbO6vYHNrJzcI1NdG8I1ubtXn6JzwT4sbWRSTyoEjjo7wCF7EuOfahz9cjyaFVJRi9kuNdOafNa0TvR+tQaoFoX3Bavggi+xo+mQ2VSrepIlqvhbvi\/BI5GTDAGAMAYAOAco8VEee5BG5Xe1vmix4r6iiP2zkXRfuM9T6c90o5Z1drlc+7H\/JzMUzqz0oo6J+Ag\/V1Z9NkQv0vc5q\/fL1C8nmvV2m46OzDLBxhgDAGADgFLwCpOAR8nWoArMJFbaQCFIZrN0ABySaxD59R7I5WRittnPfFvU31TxwsaRnHwA8BV+JixHzN6ewuh7nrY9Cgt\/ZxsnKdj0vBFa\/UvFIZdK5if1Cmlb7r2OWFVGa1JFWF7hLpkt0\/wAbyyQOdYqhUrc6fOyggECPsfewR27ZwM2uLtVEPs9BhZO4uyf0ujcekeMNDqNqw6hGYiwptWAHoQwFH6ZtZB1r5dG8LIyel9lzTeIA+q\/LBeKtXBuwBZNegvjn1yvG7lPS8Ej3F8WTmTgYAwDXPGXQxrY1hE\/kup3jgNYoggpYsc++T49zply1srZFMLlxkyE6j1eTRQfkXVJWEarHIflMRBW5E77uCK7H3yWFXuy5x\/kq2XuiPCz+DVRpJXosQW2\/CXPOz2vmu\/8AfOg3HykcmMJLcZSemRvUIJ0Ivbtu2N89+a9+4ySLi0baimts8WQ+0ij6buw7+n9v3yO18Y7aLOFU8u1VwfkmOh+JjIF6fq5nMLlkZwvxBCK8t5ByE92789wMpKKlH3ILs62djzxLVTOXx15N48BxaSMTRaVJKVhueQkl+4FE+lDgfW\/XIsr3HqU2QYdtcpSjBNa\/ybaDlUvjAGAMAYAwDUvHXQYNSgDROZqIjeJRuFcncxpdn0Y\/bnMe2p+S5h5NlMtp9fhnHfCfhmHU6lvPMkiKvmNFD87KCATZNlRfIX4vbJJ4XBcmy1d6jGzfB9n0H0zQRQRrFDGsaL2VRtH8e+aLo5cpOT2zMwajAGAMAo2AadpJOojWyM0bHThSNpZdrNY2sg7jj0\/nnK65wTb7Ia1OV2pPSM7q\/iiCMCKVZA0isNtbaFckseAOe+S0v3\/ikbZVkaP1Pf8AY0nT+UjtJ5wd3FFhVKPYVz+\/H2y1HDsxVzr7X2jl02VXNws634f7kXqJ6mb+ohAF2kEUxstfbn4cvYuXHIXS0U8mh0y4tmHMCfmbaPZeT+7H\/gMu7ZU5RRr\/AFxq4QkL7WeffI5UQcubXZaxrJNaZnfhdpBN1KFW7KHcj32r2P0ypnRjKvTOpjJ89n0SkQFACq7AcZy0kvB0W9+T3mQMA8SSBQWJoAEk+wHrgw3rs59qdHHq9X+e0+uCCEgujR2wZVNEWRaEdxXv+19OVdftyh5Odqu2fuxlpo1GbXTTzeay7md7c1wBVbaJ4AXgfb3zMYWRklHwdCueFZiSlY9z\/Bf63ryIz5YO9aKqO9DgnjvQJ4Htlyvi5eTgKibjyaaX5MPTawuoaTcBVc8Xffj+P4zeyUa30yOvEut3xi2Rs2sIYgKWY0B6+noB39T\/ANc7T1LyaURdWpR6aMdUmKlAWjUcs20gi\/459MinKFa7OjTRfm2tr5M6F0bU6zX9PEOm1EamFlieVmdJH2AHaaHw2CvPN19co\/067OUlssOFzjKD1HR0HoenkjgSOV97qKZueTf15+ln2ypZJSk2i1TFxgk3sz80JRgFMAYAwDxN8p+xwvJh+Dk34Rr\/AN9nP\/gL7esgrgfb\/n3zo5v6YnM9P8yZ1wDOcdQYAwBgDAGAUrAITxZplMQl2gtGylTXIDMEaj7Uf7ZPjS1Yipmw3U3+DnHV5FAYlQT6AgGyew5+udlLaPPrezVwoWQpZDEcMPUjuK\/67ZiuqMHuKNm247PE+qdfmF\/UZNsi4qXgi+ozBhwfQ5HKSLNFbj5J78F\/\/ii\/SGb\/AAv\/ADzn5Uk6+js48ez6EvOcXBgDALc8QZSpFgggj3B4Iwm14MNb6OddZ6RodDDqYYoXaUwSSrI6mXYQrBaY2VAq\/b3OXo2W2alJ9Lo5lyohL2+Pb\/Y07QaxDRL2xH+mgD69s6bTRxlyTe1opKrF\/MskAEDmge\/qcrQx+M+Z2L\/XPexFiuPgx9ZI5BQA8GyPQX9v2zS7Gc5cky\/6R63Vh0OucW39EUdTtkQGM7lJ3d7Ptx6ce2Xq1FLTZxLf6vKUetlRqpJC6o6D2Eh9z6UCScr3VxsXZb9PzrMFuUF5JboelMel1KTyyRlnjdBFTK\/BDEo1XxXqPTK9svaaaSZfxcWfqk5NN\/v9HdukMpgiKMXUxptY8lhtFEn3zmt7bZPwcPi\/oy8wBgDAGAMA8S\/KftheTEvDOV\/g9Z1OpPoIoh+5d6\/wf+u3Rzn8YnN9P\/7HV85x0xgDAGAMAYBXAMLrEO+CVP8AVG4H0O00f5zaMuMkyO2PKDi\/s4vq9SJJLHyrz\/5j2\/tedyqyM47izzElx6ZrnW5CH3DuCCP4GSsko+S0e21AZd3oRm2+iBVtT0QkuuCzK4UHYwaj2NG6ynkR9yDgutnWx4uK2zePw\/8AEiz9RVfKihZ43VJVS5C1A7WINFTR9O4HvnFnhSrh1NnWryILqUUdP0+h1w1u9n3QUtENtAAHK+X6kn1yD27OSezD37m\/o2jLBuMAowwYZofTE6pPJqINRUUJtdzorhgbBEVEfCV9Tdcet5csdEYxce2c+NeRJvcujl+v0\/lyPDJsiMUjR0o5of137diO3fOnX84ckc22LhPils8Pq2DKkbsb\/qIoH6j19835PwQezHuUkenl2pIN9uWZeP8AdPp63lOd8lZxSPRYfpFFuK8iUtNfRiw9Q8zahASYGhIbFAA8Ee\/cVXrlltaOL7Li3Lfx\/B6n1jFJVkiDPGQGKqCxUjvd3XrY4yndGcpLXg9F6XkYlFLjYu5eDbvA3Rmj6aks2j\/MJPJ5ygO4cAgItoo5Qhd3f+oXkU1Gyet60Vf+XfiJyqXT\/B2HQxhY1VV2AKAEFAKAB8PHHHbKT8llSc1yl5ZfzBkXgDAGALwCO671RNNA87kUouiwW\/pZw3rs3rgpy4t62cj\/AA48Qw6fWmMyIV1ICbt6qqFN7KSSebuvuRk1mQ7kvjrRNL0mGLGUo2KR2tWGQlY9YAwCuAUwBgFjXatIUaWQ0qiyaJ\/sOScw3pbMN6W2QsHWF10dab4o2tXdgQBxTLR5vn+\/75XslKXxiiSl1yjz3\/BA6v8ADUMzPHqSjMe3lKUAHYAXf98u4ljx48V2c6\/BhbNy2adrvw+1UzOsM8EpQgH4mQk8g0KI7gjv3GXIepwm2mn0Qr05wW0yFn8F6yJTE4CyF1CoCGB3kKp3A9if8c5DZ6mlbwS6Nnhy\/U14Nm6H+CrGm1mpr3jgH+ZHH+FzaeX9RRajQl5Nx6f+HGh0ribTIySoPgZnZ+fU0xPf+PplK6U7F5JoVwU02TXT+uB5jpmUiRR8RFFAR6Xdg1zyPXIK7tvi\/JJPSlqLJnLBqMAYBH9a6cZ4jGJGjsg7l78G6r2zeufCXLRBk0+9Dhtr+xyf8QOlaQ6qKGJG86PajgEXMWG5AQe7WR8V83XsR0sbnwc2+jn3NRkqor+TTtP1dVkkaZSki2oQgqYwPQKf6vexmttljacfB1\/TsPDdEle+yFaUqEmo0XO0nvannJ9+DluK3KEX0SXVNDu1RjJKeapaNhXLbR39hYb65l7T0Q1WL2+S710zafCvTX1uohebdp4lPxMw2eayfC0KE8HnufpxyOKG5wba7PQZuXh3Y8aeOv3OgdG1+sj135Fo3bTorVK0dLsA\/TIkAAJ7LXf+MxZGp1c0+\/wculXRs4v9KN3GVC8VwBgDAGAaZ1vq2sZp9ksGj00B2yal7lk7AnbGQFB59b9O\/bJIpEiS\/k5r1\/o0utRZyZiksiQ6VtSxfUamVzQkCfLBABb0qiwv2I23ro33ron\/ABn4D00Umir9ONkXRmUCzHMBcEzKeHDEMjA8HePpmsWzRPyXOgpPpphoWmbQ6r\/5Q\/2ug1YHFxxv\/sm90QrXoPTC8bNvPetm\/wDh7X6h2li1KRrJEVBMTMyMGFggMAR9s1kl9Gk0lpom81NBgDAGAWdZplkQo10fbv8AcZpOCktMw1taMTofRotJGYogaLF2LGyzGrJ\/gfxmYrS0a11xrWokjmxuR+h6PDC7SRrTPd\/ubP8AfI4VRi219mNIj+tdTgi1MCySKrHcSCeQCKBPsLvk5Fav6kWbxthGMot+SfXLJqVwC0unUMXCjce7ULIHaz3zHFb2C7mQMAYAwCO1fRtO0q6poUaZBSSFRuHeqP7n7Wc25tLjvo1cV512adovDidU8+bqWjMbhhHH80bBUHdSDbCyeeQaFdss2yVelW9lWmE5blatGuaXwDoNVK+jj1EqpBbJWxmYMacklewND98lsnZCEZNEFDhO6eiT8AeFOnT7pmSWaSCQorTk1tDHy3VRQ7V39bzTIssi1tk2PCuUWkv7kn0aeLUyP0qaOQjTu\/lyWQGVDW01yCA1fUDMzU64q2L\/AFEMKqrH7M+3F7RvwX0yidNdLRXAGAMAYB5kagT7YCWzRei9EGukk1epG6MTM0em7xhgF\/Uf\/W1VQ7D65LKWtJE9j4fFEhp9OdT1NpWH6eiTy4gfWaYXJIB9EpR\/9xzV9R0aPqJM+JOkLq9NLpm48xSAfVWHKsPqGAP7ZqnpmsXp7IfpmlTqXT0TWxW9FJPQrNGSpkRh8pJG4Ee+bPqXRmXwl0ePC0U2n1U2lmk84mNHjlPzsi\/Dtf3YWBu9czLTW0bz04po27IyEYAwBgDAGAMAYBAdV8LQzzeexIJUKwq7A7Eex9Mr20c5b2RyqjJ7ZPKK4ydLRIVzIGAMAYAwBgDAKEZhghul+GNNp5pNTFHtklvcdzEUTZCqTS2eeMlndOcVFvpEcKoxbaRKw6dEvYirZJO0AWT3Jr1zRts3UUvBSPSxqxkCKGb5mAAY17nucbetGFCKe0i9mDYYAwBgDAMXqcm2KRvZG\/wcyjaPlFvpGhEMYQH2J++0D\/hiT2Zsk5PZY6RFUupPvKP7RrmZfQn4RKHNTQi\/DkW2Jh\/403\/qHMyN5+TxqtJt1cc4PzhoiPStrMP7j+2Z31oypbg4kxmpGMAYAwBgFcAYAwBgDAGAMApgDAK4BTAGAVwCmAMArgDAKYBXAGAMAtyxBhtIsHAR7rALUEIUsf8AU24\/wB\/wzOzLey6cwYLWmh2Aj3Zm\/wDyJP8AxwzLez1JEGqx2Nj79v8Ajgwe8AYAwBgDAGAMAYBXAKYAwBgDAGAMAYAwBgDAGAMAYAwBgDAGAMAYAwBgDAGAMAYAwBgEf17WtFCzRrulb4Ik4+KVuFHJAr1PI4B7YBBaHqkyRx6eRvLlWTynl1ARm8vYzxyMI32l2C7b3VuD+o24BiRdemC0skTW2qbzvhMbeXOyAKJJkpQKJpjVivfAJGHq+oJaRhGqLNp4jGFLMfOj05b9TcBYabj4eQv14A8aTrOocKVaGVniaXykUhoypU+WxLnnkx2QpDi6qwALE\/WZXeGSLaon3CIusnEJn0kYdo94BJDO4sAgFRx8VgZUnXXKBVaLzt2qVlY0FEXmhGYbvhFiKyePjHaxgE10bVebCshNk3Z27eQSDwGYdxVgkHuDRwDNwBgDAPMvY\/Y\/4wDUejdW1BiRyyFFbRREFWLv58WmLOZN3fdNfbnb9bAFjofUJInjEkgZZE05kZiwUGQ9QbcNzEKSyRrfrwPbALup8Sz87fLChZZFdtm2RRqJY0ovKnGxEJK7v9qp4FBgM8dSnDF2aJI\/O8raVJKgx3vZ94FhvpVA9ieAMbRdamkCEzwIJBJIkjIa2Ls2IVMnDkMZDZBCkCrBYATvQdYZtPFM20l0VjsvbZH9N8198Az8AYBE+KpCumcq207ohe9ouDMgIMi8oKJBYcgHAIPpPVZdqxGaJKbUXNITPGQjgpHHIWUyUrgFmN\/psKuyoF\/p\/XZJUR2m08X6UMh3KSJPM5LIS6kJ\/SO5u\/oCBbm6nqInZAwO+eYByq0ioqERjfKqljuJ79kbj1AFU6tPIBIwQqp01LHut3c2WDq5BUiqXkfFyTgHiXxFMqBhLp33xpISFYLATPDHUnxm1qRqvabibvyFAuS6+d5ooUmjaphcyKdhDabUsY2QOQzjYrfNXxoa45A8y+IJtjkywRGKKRiZFapXSWWM7RvG1f0hYBY3IPb4gPWo6\/KKbzIVPnaeLyXU+YyyvErODvvkOSvwkUvPrQF3oXXZpZFDhAriQlPgDx7TVcSsxIPwtaryfTtgG0YAwChW\/wBsA8tCpsFQQeDYuxgFDAp4KggGwCBwffAPXlj2+v7++AUWJQSQACe5A5P398AqYh7DjtgFDAtk7RZ4Jocj2PvgHpUAFAUPYYBXAGAMAVgHkRD2H\/t2\/wADAKNCpFFQQeCCBVYAaBTVqDXbgcfb2wCpiHYgH9sA8flkqti1d1Qq\/evfALirXbAK4AwCjqCKIsex5GAeDApFFRQ7ChQr6YBUwKatQa7cDj7e2AHgUiioI9iLGAV8se2AWZ9CjjaVFFlc1xbIwdSSO\/Kg4BdWFRwFAA7AChgFGgU1ag1yLHY\/TAMOTo0TSeY24ncrbd77Ny1tOy642qa7WAavnAM1YlBJCiz3Ncmvc+uAe8A\/\/9k=\" alt=\"Los virus controlan nuestro comportamiento? | La bit\u00e1cora del ...\" \/><\/a><\/div>\n<div><\/div>\n<p style=\"text-align: justify;\">Son mucho m\u00e1s peque\u00f1os que una bacteria (en realidad, algunos virus infectan las bacterias) y pasan sin dificultad a trav\u00e9s de un filtro de que, aunque a nosotros nos parezca que est\u00e1 completamente sellada y su superficie es totalmente herm\u00e9tica y lisa, <a id=\"_GPLITA_14\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> ellos, tan \u201cinfinitamente\u201d peque\u00f1os, ofrece miles de huecos por los que poder colarse.<\/p>\n<p>&nbsp;<\/p>\n<div id=\"irc_rit\" style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fwww.bioblogia.com%2Fwp-content%2Fuploads%2F2010%2F02%2FVirus-Vaccinia.jpg&amp;imgrefurl=http%3A%2F%2Fwww.bioblogia.com%2F2010%2F02%2Flos-virus-se-expanden-mas-rapido-de-lo-que-pensabamos%2F&amp;docid=MXHBS3a1KPeveM&amp;tbnid=St4TfxW8xvGL7M%3A&amp;w=600&amp;h=600&amp;ei=0BZAUbWtD6rz0gXB6IGoCA&amp;ved=0CAIQxiAwAA&amp;iact=rics\" data-target-tbnid=\"St4TfxW8xvGL7M:\" data-ved=\"0CAIQxiAwAA\" data-item-id=\"St4TfxW8xvGL7M:\"><img decoding=\"async\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcQZR8yCY-gIPn9NaEAWxgZNFlLwPIU9azEF1282zKa9ubKTAxLO\" alt=\"\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es el coronavirus Covid-19 o neumon\u00eda de Wuhan y c\u00f3mo se contagia\" \/><\/a><\/div>\n<p style=\"text-align: justify;\">Nuevas grabaciones en v\u00eddeo de un virus que infecta a las c\u00e9lulas sugiere que los virus se expanden mucho m\u00e1s r\u00e1pido de lo que pens\u00e1bamos. El descubrimiento de este mecanismo permitir\u00e1 crear nuevos f\u00e1rmacos para <a id=\"_GPLITA_15\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">hacer<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> frente a algunos virus. En la punta de un alfiler caben millones de ellos. De hecho, los virus tienen el tama\u00f1o de una d\u00e9cima de micr\u00f3metro (diezmillon\u00e9sima del metro).<\/p>\n<p style=\"text-align: justify;\">El mundo de lo muy peque\u00f1o es fascinante y, a veces, aterrador, por ejemplo, si hablamos de \u00e1tomos, se necesitar\u00edan aproximadamente una cantidad para nosotros inconmensurable de \u00e1tomos (602.300.000.000.000.000.000.000) para lograr un gramo de materia. Fijaos que hablamos de lo peque\u00f1o que pueden llegar a ser los virus y, sin embargo, el Hidr\u00f3geno con un s\u00f3lo <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\"><a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/a> es el \u00e1tomo m\u00e1s ligero y su masa es 400.000 veces menor que la masa de un virus, <a id=\"_GPLITA_16\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">como<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> dije, el organismo vivo m\u00e1s peque\u00f1o que se conoce. El virus m\u00e1s diminuto conocido mide <a id=\"_GPLITA_17\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">unos<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> o,00000002 m; su tama\u00f1o es 2.000 veces mayor que el del \u00e1tomo. Y, en la punta del alfiler que antes mencionamos cabr\u00edan 60.000.000.000 (sesenta mil millones) de \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"Im\u00e1genes in vitro del virus diminuto del rat\u00f3n, mostrando las tres simetr\u00edas icosah\u00e9dricas.\" src=\"http:\/\/estaticos04.cache.el-mundo.net\/elmundo\/imagenes\/2011\/09\/23\/nanotecnologia\/1316800323_0.jpg\" alt=\"Im\u00e1genes in vitro del virus diminuto del rat\u00f3n, mostrando las tres simetr\u00edas icosah\u00e9dricas.\" width=\"470\" height=\"313\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">Los virus son nanom\u00e1quinas enormemente da\u00f1inas\u00a0que est\u00e1n formados por una sencillisima estructura. Tanto es as\u00ed que se dice que son entidades biol\u00f3gicas a caballo <a id=\"_GPLITA_19\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la materia inerte y la materia viva. B\u00e1sicamente constan de una envuelta externa llamada c\u00e1<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\"><a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a><\/a>da\u2019, formada por prote\u00ednas, que se encarga de preservar el ADN en el interior. Los virus no presentan ninguna funci\u00f3n metab\u00f3lica, y consiguen reproducirse parasitando la maquinaria molecular de una c\u00e9lula hu\u00e9sped. El inter\u00e9s por estudiar en profundidad los virus no s\u00f3lo proviene de la motivaci\u00f3n por erradicar las enfermedades que estos producen, sino <a id=\"_GPLITA_20\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">tambi\u00e9n<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> de su estudio materiales. Las c\u00e1<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\"><a href=\"#\" onclick=\"referencia('psi',event); return false;\">psi<\/a><\/a>das de los virus son extraordinariamente resistentes.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"3\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQK5b2r4lo8gqbxJB6idq1n4_daO23oZf4EG5K06OpxoKTXSu8_&amp;usqp=CAU\" alt=\"Comprobado cient\u00edficamente: la luz azul de los m\u00f3viles acelera el ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Como los virus son menores que la longitud de onda de la luz, no pueden observarse con un microscopio luminoso ordinario, <a id=\"_GPLITA_21\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">pero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> los bioqu\u00edmicos disponen de m\u00e9todos ingeniosos que les permiten deducir su estructura, ya que pueden verlos mediante bombardeos con <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\"><a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a><\/a> u otras part\u00edculas elementales.<\/p>\n<p style=\"text-align: justify;\">En rralidad, es decir que un cristal \u201ccrece\u201d, pero lo hace de un modo ciertamente trivial. Cuando se encuentra en una soluci\u00f3n que contiene un compuesto semejante a \u00e9l, dicho compuesto se ir\u00e1 depositando sobre su superficie; a medida que esto ocurre, el cristal se va haciendo mayor, pero el virus, igual que todos los seres vivos, crece de una manera m\u00e1s asombrosa: toma elementos de su entorno, los sintetiza en compuestos que no est\u00e1n presentes en el mismo y hace que se combinen unos con otros de tal manera que lleguen a dar una estructura compleja, r\u00e9plica del propio virus.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-1lQZGq9_K8U\/TvhIFhYyk6I\/AAAAAAAAAFQ\/Af0QdyZEbh4\/s1600\/inmune-sida.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">Los virus s\u00f3lo se multiplican en c\u00e9lulas vivientes. La c\u00e9lula hu\u00e9sped debe proporcionar la energ\u00eda y la maquinaria de s\u00edntesis, tambi\u00e9n los precursores de bajo peso molecular <a id=\"_GPLITA_22\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la s\u00edntesis de las prote\u00ednas virales y de los \u00e1cidos nucleicos. El \u00e1cido nucleico viral transporta la especificidad gen\u00e9tica para cifrar todas las macromol\u00e9culas espec\u00edficas virales en una altamente organizada.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\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alt=\"Qu\u00e9 hace la gripe con nuestro cuerpo?\" \/><img decoding=\"async\" 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\" alt=\"C\u00f3mo se propagan los virus? \u2013canalSALUD\" \/><\/p>\n<p style=\"text-align: justify;\">El poder que tienen los virus de infectar, e incluso matar, un organismo, se debe precisamente a esto. Invade las c\u00e9lulas del organismo anfitri\u00f3n, detiene su funcionamiento y lo sustituye, por decirlo de alguna manera, por otros nuevos. Ordena a la c\u00e9lula que deje de lo que normalmente hace <a id=\"_GPLITA_23\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> que comience a fabricar las sustancias necesarias para crear copias de s\u00ed mismo, es decir, del virus invasor.<\/p>\n<p style=\"text-align: justify;\">El primer virus que se descubri\u00f3, y uno de los m\u00e1s estudiados, es el virus sencillo que produce la \u201cenfermedad del mosaico\u201d en la planta del tabaco. Cristaliza en de barras finas que pueden observarse a trav\u00e9s del microsopio electr\u00f3nico. Recientemente se ha descubierto que <a id=\"_GPLITA_24\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">cada<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> barra es, en realidad, una estructura helicoidal orientada a la derecha, formada por unas 2.000 mol\u00e9culas id\u00e9nticas de prote\u00edna, cada una de las cuales contiene m\u00e1s de 150 subunidades de amino\u00e1cidos.<\/p>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.google.es\/imgres?imgurl=http%3A%2F%2Fies.rayuela.mostoles.educa.madrid.org%2Fdeptos%2Fdbiogeo%2Frecursos%2FApuntes%2FApuntesBioBach2%2Fimagenes%2Fvirus%2FVirus2.png&amp;imgrefurl=http%3A%2F%2Fies.rayuela.mostoles.educa.madrid.org%2Fdeptos%2Fdbiogeo%2Frecursos%2FApuntes%2FApuntesBioBach2%2F2-GenMolecular%2FVirus.htm&amp;docid=p8EcO-lReMQrbM&amp;tbnid=51lODOluYRIgKM&amp;w=462&amp;h=312&amp;ei=DCRAUfaEFYHcOqmqgZgN&amp;ved=0CAYQxiAwBA&amp;iact=rics\" data-target-tbnid=\"xF7ws_9sZbCvMM:\" data-ved=\"0CAYQxiAwBA\" data-item-id=\"51lODOluYRIgKM\"><img decoding=\"async\" src=\"http:\/\/t3.gstatic.com\/images?q=tbn:ANd9GcTNaVNr8wqCCQ9YW4mYZ6rOHmQ-u757p1Tj5yS2PD0exLmPCmwR\" alt=\"\" \/><\/a><\/div>\n<div style=\"text-align: justify;\">Las mol\u00e9culas de prote\u00ednas se enrollan alrededor de una barra central imaginaria que va de un extremo a otro del cristal. Sumergido en la prote\u00edna (y no en la central, como podr\u00eda pensar un estudiante) hay una \u00fanica hebra helicoidal, enroscada <a id=\"_GPLITA_25\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">hacia<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> la derecha, de un compuesto de carbono llamado \u00e1cido nucleico. El \u00e1cido nucleico es una prote\u00edna, pero igual que \u00e9stas es un pol\u00edmero: un compuesto con una mol\u00e9cula gigante formada por mol\u00e9culas m\u00e1s peque\u00f1as enlazadas de manera que formen una cadena.<\/div>\n<div><\/div>\n<\/div>\n<\/div>\n<div><\/div>\n<div>\n<div>\n<div><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/elmundodelospolmeros-140423004457-phpapp02\/85\/El-mundo-de-los-polimeros-8-320.jpg\" alt=\"El mundo de los pol\u00edmeros | PPT\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">Un pol\u00edmero es una macromol\u00e9cula en la que se repite <em>n<\/em> veces la misma estructura b\u00e1sica (mon\u00f3mero). En el caso del hule, las cadenas pueden tener <em>n<\/em>=20 000 <em> n<\/em>=100 000. Los pol\u00edmeros son los m\u00e1s nuevos de los tres tipos de materiales y al mismo tiempo, los m\u00e1s antiguamente conocidos por el hombre. Un pol\u00edmero es un compuesto que consiste en mol\u00e9culas de cadena larga. <a id=\"_GPLITA_26\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">Cada<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> mol\u00e9cula esta hecha de unidades repetitivas que se conectan entre s\u00ed.<\/div>\n<div><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.freepik.com\/vector-gratis\/diagrama-doble-helice-adn_1308-25581.jpg\" alt=\"Diagrama de doble h\u00e9lice de adn | Vector Gratis\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">La doble h\u00e9lice del ADN consiste en dos polinucle\u00f3tidos enlazados a trav\u00e9s de puentes de hidr\u00f3geno <a id=\"_GPLITA_27\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> bases de cadena. b) Una timina de un lado se une con una adenina del otro. c) Una citosina con una guanina. Las unidades menores , llamadas nucle\u00f3tidos est\u00e1n constituidas por \u00e1tomos de Carbono, Ox\u00f1igeno, Nitr\u00f3geno, Hidr\u00f3geno y F\u00f3sforo; pero donde las prote\u00ednas tienen unas veinte unidades de amino\u00e1cidos, el \u00e1cido nucleico <a id=\"_GPLITA_28\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">tiene<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> solamente cuatro nucle\u00f3tidos distintos. Se pueden encadenar miles de nucle\u00f3tidos entre s\u00ed, como lo hacen las subunidades de amino\u00e1cidos de las prote\u00ednas en una variedad pr\u00e1cticamente infinita de combinaciones, para formar cientos de miles de millones de mol\u00e9culas de \u00e1cido nucleico. Exactamente igual que los amino\u00e1cidos, cada nucle\u00f3tido es asim\u00e9trico y orientado a la izquierda. A causa de ello, la espina dorsal de una mol\u00e9cula de \u00e1cido nucleico, igual que la de una mol\u00e9cula de prote\u00edna, tiene una estructura helicoidal orientada hacia la derecha.<\/div>\n<div><\/div>\n<\/div>\n<\/div>\n<div><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b3\/Chromosome-es.svg\" alt=\"\u00c1cido desoxirribonucleico - Wikipedia, la enciclopedia libre\" \/><\/div>\n<div><\/div>\n<div>\n<div>\n<div style=\"text-align: justify;\">Recientemente se han descubiertos unas mol\u00e9culas sorprendentes con irregularidades en su quiralidad. Por ejemplo, existen segmentos an\u00f3malos de ADN que se enroscan al reves. Este ADN \u201czurdo\u201d se hall\u00f3 por primera vez en un tubo de ensayo, <a id=\"_GPLITA_29\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">pero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> en 1987 se ide\u00f3 un procedimiento para identificar dichos segmentos an\u00f3malos en c\u00e9lulas vivas. El papel del ADN invertido no est\u00e1 claro, y pudiera estar implicado en los mecanismos que ponen en marcha mutaciones que nos lleven a ser hombres y mujeres del futuro con otros \u201cpoderes\u201d que vayan m\u00e1s all\u00e1 para que, de esa manera, podamos llegar a comprender la Naturaleza de las cosas y, en definitiva, nuestra propia naturaleza que sigue siendo un gran misterio <a id=\"_GPLITA_30\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">para<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> nosotros.<\/div>\n<div><\/div>\n<\/div>\n<\/div>\n<div><\/div>\n<div><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.ytimg.com\/vi\/sajPDJlXvI8\/maxresdefault.jpg\" alt=\"\u00bfQU\u00c9 ES UN CARBONO ASIM\u00c9TRICO?. IMPORTANCIA EN LOS GL\u00daCIDOS. Biolog\u00eda -  Bioqu\u00edmica.\" width=\"643\" height=\"362\" \/><a href=\"https:\/\/youtu.be\/sajPDJlXvI8\">https:\/\/youtu.be\/sajPDJlXvI8<\/a><\/div>\n<div><\/div>\n<div>\n<div style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0<strong>\u00a0 Otra vez la presencia del carbono asim\u00e9trico<\/strong><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">Una cosita tan peque\u00f1ita\u2026 \u00a1tendr\u00eda tanto que contarnos! La quiralidad est\u00e1 a menudo asociada a la presencia de carbonos asim\u00e9tricos. Un carbono asim\u00e9trico es aquel que se une a cuatro sustituyentes diferentes. Un ejemplo de carbono asim\u00e9trico lo tenemos en la mol\u00e9cula de Bromocloroyodometano. El carbono est\u00e1 unido a bromo, cloro, yodo e hidr\u00f3geno, cuatro sustituyentes diferentes que lo convierten en quiral o asim\u00e9trico. La mol\u00e9cula y su imagen en un espejo son diferentes, ning\u00fan giro permite superponerlas. La relaci\u00f3n <a id=\"_GPLITA_31\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">entre<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> una mol\u00e9cula y su imagen especular no superponible es de enanti\u00f3meros.<\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ9XpwQxUAbhzQBF1GYSs7uxnEa_PCpaKUQF1p3m6OgrONSeBwE&amp;usqp=CAU\" alt=\"Nomenclatura de enanti\u00f3meros\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSSfAVRP03OWEuzJrFkmycKtuq1tj1CgVxWd-axvoXynSg6r9S3&amp;usqp=CAU\" alt=\"Enanti\u00f3meros - EcuRed\" \/><\/div>\n<div><\/div>\n<div style=\"text-align: justify;\">Lo cierto es que todo est\u00e1 hecho de esas peque\u00f1as part\u00edculas\u2026 Quarks y Leptones. Las estudiamos y observamos los comportamientos que en situaciones distintas puedan tener y, una de las cuestiones que result\u00f3 curioso constatar es que,\u00a0\u00a0 existen part\u00edculas subat\u00f3micas que podr\u00edamos llamar pares y otras que podr\u00edamos llamar impares, porque sus combinaciones y desintegraciones cumplen las mismas propiedades que la suma de enteros pares e impares. Una part\u00edcula de paridad par puede partirse en dos de paridad par, o en dos de paridad impar, <a id=\"_GPLITA_32\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">pero<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> nunca en una de paridad par y otra de paridad impar (esto implica la conservaci\u00f3n de la paridad). Y, de la misma manera que existen principios de ocnservaci\u00f3n para la paridad, el angular, la materia\u2026, tambi\u00e9n es un hecho irreversible ese principio que nos lleva a saber que, a partir de la materia \u201cinerte\u201d, surgieron los \u201cseres\u201d m\u00e1s peque\u00f1os que conocemos y que hicieron posible el surgir de la inmensa variedad de formas de vida que la evoluci\u00f3n hizo llegar <a id=\"_GPLITA_33\" title=\"Click to Continue &gt; by Savings Wave\" href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/category\/naturaleza-misteriosa\/#\">hasta<img decoding=\"async\" src=\"http:\/\/savingswave-a.akamaihd.net\/items\/it\/img\/arrow-10x10.png\" alt=\"\" \/><\/a> nosotros que, estamos aqu\u00ed hablando de todas estas cuestiones curiosas que nos llevan a saber, un poco m\u00e1s, del mundo en el que vivimos, de la Naturaleza y, de nosotros.<\/div>\n<div><\/div>\n<div style=\"text-align: justify;\"><strong>Emilio Silvera V.<\/strong><\/div>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2024%2F09%2F03%2F%25c2%25a1extrana-naturaleza-no-siempre-la-comprendemos-2%2F&amp;title=%C2%A1Extra%C3%B1a+Naturaleza%21+No+siempre+la+comprendemos' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Siempre nos sorprende En matem\u00e1ticas se pueden trazar l\u00edneas precisas y concretas que dividan en dos clases entes de naturaleza matem\u00e1tica. Una estructura geom\u00e9trica se superponer o no a su imagen especular. Una estructura asim\u00e9trica puede tener una lateralidad a la derecha o bien a [&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":[60],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/16194"}],"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=16194"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/16194\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=16194"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=16194"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=16194"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}