{"id":11009,"date":"2022-02-26T06:07:55","date_gmt":"2022-02-26T05:07:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=11009"},"modified":"2022-02-26T06:07:40","modified_gmt":"2022-02-26T05:07:40","slug":"creando-modelos-cientificos-para-saber","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/26\/creando-modelos-cientificos-para-saber\/","title":{"rendered":"Creando modelos cient\u00edficos para saber"},"content":{"rendered":"<div>\n<h2>\u00a0\u00a0<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/%c2%a1humano-al-fin-y-al-cabo\/\" rel=\"prev\">\u00a1Humano al fin y al cabo!<\/a><\/h2>\n<p>&nbsp;<\/p>\n<p><a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/si-es-posible-que-la-vida-sea-igual-en-todas-partes\/\" rel=\"next\">S\u00ed, es posible que la vida sea igual en todas partes<\/a><\/p>\n<\/div>\n<h3><\/h3>\n<p>&nbsp;<\/p>\n<div><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/geneticabioterio.wordpress.com\/files\/2008\/08\/1161011635_0.jpg\" alt=\"\" width=\"267\" height=\"393\" \/><img decoding=\"async\" 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\" alt=\"Redes de neuronas, misterio para los estudiosos del cerebro - Ciencia UNAM\" \/><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/7\/78\/H-R_diagram_-edited-3.gif\" alt=\"\" width=\"350\" height=\"393\" \/><\/div>\n<div>\u00bfSabemos si son ciertas, las cosas que pensamos que sabemos? \u00a1El ADN, las Neuronas, las Estrellas!<\/div>\n<div>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"\u25b7 Niveles de Organizaci\u00f3n de la MATERIA VIVA - EspacioCiencia.com\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTI0poWPJJxO3K3LFIOQKOPByr5X_Wz90qnPGNb0pqg29WRc9GZhkJgz68TIjrbczF-BBc&amp;usqp=CAU\" alt=\"Niveles de organizaci\u00f3n de la materia\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00bfA qu\u00e9 se refieren los cient\u00edficos cuando dicen que ellos \u201cconocen\u201d lo que hay dentro del un \u00e1tomo, por ejemplo, o lo que pas\u00f3 en los tres primeros minutos de vida del Universo? En realidad, se refieren a que tienen lo que ellos denominan un modelo del \u00e1tomo, o del universo temprano, o lo que sea en que ellos est\u00e9n interesados, y que este modelo encaja con el resultado de sus experimentos, o sus observaciones del mundo. Este tipo de modelo cient\u00edfico no es una representaci\u00f3n f\u00edsica de la cosa real, del mismo modo que un modelo de avi\u00f3n representa un avi\u00f3n de tama\u00f1o natural, sino que es una imagen mental que se describe mediante un grupo de ecuaciones matem\u00e1ticas lo que se piensa que &#8220;aquello&#8221; es, y, nos dice como se comporta la Naturaleza<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/_J-1I5Aw0GUk\/RyXUJQqleiI\/AAAAAAAAAAU\/aPv1wMQN25I\/s320\/image001.gif\" alt=\"\" width=\"288\" height=\"216\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>Los \u00e1tomos y las mol\u00e9culas que componen el aire que respiramos, por ejemplo, se pueden describir en t\u00e9rminos de un modelo en el que imaginamos cada part\u00edcula como si fuera una peque\u00f1a esfera perfectamente el\u00e1stica (una diminuta bola de billar), con todas las peque\u00f1as esferas rebotando unas contra las otras y contra las paredes del recipiente.<\/p>\n<p>\u00c9sa es la imagen mental, pero es s\u00f3lo la mitad del modelo; lo que lo hace un modelo cient\u00edfico es describir el modo como se mueven las esferas y rebotan unas contra otras mediante un grupo de leyes f\u00edsicas, escritas en t\u00e9rminos de ecuaciones matem\u00e1ticas. En este caso, estas son esencialmente las leyes del movimiento descubiertas por Isaac <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> hacen m\u00e1s de 300 a\u00f1os.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/www.elblogalternativo.com\/wp-content\/uploads\/2011\/08\/bianca_alien1.jpg\" alt=\"Quiz\u00e1 nuestro cerebro sea un ordenador cu\u00e1ntico&quot;. Entrevistas a la f\u00edsica  cu\u00e1ntica Sonia Fern\u00e1ndez-Vidal - El Blog Alternativo\" \/><\/p>\n<p>S\u00ed, en aquel a\u00f1o 2012 muchos esperaban el final predicho por los Mayas<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTdPQTsQkru4EQvkoXmTh55ifUW1intxWQNCw&amp;usqp=CAU\" alt=\"\u00c1tomo - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMREBUQEhIVEhUTFxgVGBgVFRYVFRUWFRcYFhoVFRgYHiggGRslGxYVLTEiJSorLi4uFx8zODMtNyotLisBCgoKDg0OGxAQGzEmHyUtLS8wLS0tLS0tMC01LTItLS0tLS0tLS8tLS0tLS8tLS0tLS0tLS0tLS0tLS0tLS0tLf\/AABEIAMIBAwMBIgACEQEDEQH\/xAAbAAEAAQUBAAAAAAAAAAAAAAAABgECAwQFB\/\/EAEUQAAICAQMCAwQFBwoEBwAAAAECAAMRBBIhBTETQVEGFCJhMnGBkdEjQlSTobHBBxUWMzRSYnJz4UOCsvAkRFOSs+Lx\/8QAGwEBAAIDAQEAAAAAAAAAAAAAAAECAwQFBgf\/xAA6EQACAQIDBAcFBgYDAAAAAAAAAQIDEQQSITFBUZEFEyJhgaHwMlJxsdEUFRZTksEGM0Jy4fEjNWL\/2gAMAwEAAhEDEQA\/APKIiJ3jnCIiTYCIm7ounvatrrgLQniOzHAAJChR6sxOAPOUnUjCOaTsvq7Lm9PjoSk3sNKIiXsyBERFgIiIAiIkARESQIiJAEREAREQBERAEREAREQBERAEREAREQBERAJxpENWg0llPTqdY1vvHiO+lsvYFLiqglCMfDnv6TT09YuOuNukq071aXcta0tWK2FlWHCPkqxVu\/oZ1NDRq7OnaIaTVjT7PePEUavwCS17FcgMM8Z7+sw9J6bd4uspvure67ScO+oVwx8WoANax5ICds8ACePdWnCVWbnFSVR\/1yzpLEK94t5VFQ3pezbc5HQs7x+HBW2cyCyY+xfTaXpfx1B97uGjpJ\/4VrVO\/ij5hjSM\/wCIzhda6FZpNniPU2\/djw7Vs+jjO7b2+kP2yQ6zra6OvSaZKNNqDVUt5awPYa9Rc3iMqlHABUCsfZOt0nWniaEKeEd3Ueji1oo63TbS9rKnrqm7GvRjkk3Pcc32V1Yr1Fels0mmu8TUV1ub6jZYm91qZUO4AY58jzOn+R1WruqfTaemjRnUX2HTVmuyyrTEjYW3HudvbHc4xMXUvD\/njTamsqK9TbpdX3GENlqGxX9CHDk57ZmDp+vqTqWqWxttOp960zWDnYtztiwY7gMF+zJmhVUq0pYmjFqbo5tHLSbbUrK\/tKKcUrbbb3rkWiyvZe3hbQ2Ok6yjqFvub6PS6c2hhRZp6yj12BSyCxs\/lVOMHPrnjyrruk1HolNy1ql6MXsYAb3ra66jDHz2t4Ur0TpB6feNdqLKNlO56hXclp1L7TsFQU525IJZgMAfaNjpmoV6dFp3sUe86XWaZ2YjFbW3M9bMPL8otZla1SMJRngm3SjKMtHJp5YVp1Em27twUbr3rJ9vMWirq09rT+asY36DWemaNFRRqNVqqFazGWCapb9ik99oVa2x85rarrekqvbTDQ6ZtNW5qZ2Rm1TKp2tcLgcq3BIAGPL6t3W9ZRUN1eCtHVdOa0BGTRpaHrXA9CqLz2+Kaer9lluvbUJqaPc7HNhua1FNdbtuNbVk7\/FAJG3HJA7ZmLDTvUm8fJqF246yXbeWTSs12oppU1\/dlVyZLRdXt\/bx8zg+0XTPdNXdps7hU5APmVIDKT89pWc2dn2h6uuo19urCgqbAyqw4ZE2qocfNVGR8zMHWeprqCpXTafTbQcjT1lQ2cctknOMcfWZ6TDVMR1dJVY3bis7ulaWVXVu932aLU1JqN3Z79CQdU6ZUej0XV1qtyYstcABnrttvqGT54ZKxz\/el3U+jVr0nSeHUG1N19YZgBvb3iqyyurP+U1cepmz0167K9JpXsRRqdFqNOSSNtb+PZbW7+hD1rj\/ADTNX12vjUMQK16ujgDkjTVafw0fb3ICKv3TzFTFYyDyxjKTjVnNbdU5SjCDtrZtT02WyvYbajF+KS9eRGep+zFtFb2eLRd4TBLlosNj0sx2gWDA\/O4yM88TrdP9lDTXq2vbT2PVpLm8JX326e0hWRnXGFYDdypOCcTLotP\/ADd7xqLrKrFtASkV2pYdQPHrtNqhScKFr7tjlsTZs6fst6lq\/HparVafVtSRaha3x3Fm0IDuyvY5A5wJnrdIVp08iqpx0tNK3WP\/AI3kXBrPLZrpr7E71hTine3hw2\/4I6vspcaw2+jxDX440\/if+JNWN24JjGdvO3O7Hl5Ta13Qjc+kroWuvdoKtRa7EJWuGs33Wt9i5PPlJXqOps1x11adOro8IONQ9aPqkYUhDSyCwObdw2gAYwRz5TkJcjrXpvFRHv6TRSjMwVfFS5rPBZuylgMc+ZHrMK6Uxs3GcrXTd7J9i6akpJberSzZW83vaNXt1MErevT5HAf2Vu8StFspsS5Xdb1szRspBNjO5AK7B3yPMd5qdY6O2nFbeJVdXcGKWUsWRthAZeQCGBIyCPMSV9PRtKmn0nvFNWpFl9+GKWVLvpWpNNcwbYPE2HzOMjzInK9sdPWq1FqdPp9SxfxKtM6tXsG3Y5VWZa2JL\/CCcgZnSwuPrzxUKUpJxeZKyV5Wc0p7uy1FPNDNG900lODWKVKKg2tun7aerGx7G9Kqel\/GVSdXb7pSzDmuw0vYLVz\/AIzp1+0zS6H0JLdJrbbHrrsoWsKLHZSjeKA+4AEcjKjP5x+2dLXdcXRV6XTJRptQ1FSXF7A9hr1Fx8VgpRwOPyf\/ALflNvqNCXHqAoese+6ejWVqXVe9q22oSTjcCHO3vyJq\/aq6qSqTlKEKkoOMm1ZRjVjHRX0UqTUpZrXtLamzJljZLev3X1OUPZ61dG1e3Sm9gNUUNmdYtCpuCpXtwp53EBtxGBiYNL7F32JWy2afffV41VRtxdYpUthFK4yAD3IHB54OJEQv85HrHi1e67Tbu8VN+46fZ7v4Wd\/i7uMYxjz8pq9M1CjqHSmLqAmhqVjuGFITUcMfI5I4+cxR6RxajJwkruLqS7PszUJN0dX\/AE5Yx4pS4tE9VDf8Nvmc7p3szbXqNOynSatbLDVgWGygWqhY1XELkHBzxkcTndJ9mbL6ks8WioWsUpF1mxr3XAIrAB8yBk4GTiSH2BvRadKGsVcdRLHcwGF9zxuOewzxmaVGg990ui8O6tPdlaq\/falZoU2mzxsMQSpV+4zyuJsyx2Ip1asJzUVFqLqOOlk6zTy3y6uMYabb29pq1erjlVl4cjn6H2UusUM9lGmLWNUi6izY1tlZ2uqAA9m4JOBniW6H2Yssz4ltGnK2tQBqLChe5MbkXapzjcuW7cjmdXWdNGtpoXT3VldObabGtsSpkRr3sXUurkEqyPk4ycgjvOz762pt1D0DSaumzUuz0anYhrUKqDVVu7AgOAckDIx2OTKV+lMUlJqcV7WZOOXJaWWKvK6Uqi7S6xpaWTV4iNGD\/wB7f9dx51q9O1Vj1ONr1syMPRlJBH3iYZv9dqqTU3LpzupWxhWc5ygPGD5j0PmMGaE9LRnnpxlxSeqs9VvW74btl2aklZtCIiZCoiIgDEYiJbNLiABERIuwIiIAAiIi7AjHnERdgRESAIiJNwAIiIu+IKYlYiLsCAIiLsCIiLsFMS7EpEXYEEREXYBEEREXfECIiQBERAEREAREQBERAJPotZovdlSxF8XwihJR9u5bGsQs1fx8l8ErztQD0EzLqOmBRhCStqMuRbu2fk94szlXOVb4fo7Tx8RMic6Gl6Wzcsdo\/b\/tNatOnSWacretyM1NTm7RR0KbdCtrHb8HhMF4sb4ibAMBj\/WbDVyfgDByPzZkTVaNLLggAqY14Vka1nUV2h0rZ13IS7VnJK4xkHgTAvS6wPM\/WfwmO7o6\/msQfnyJprpHDydrv15+RsPDVUtiOo9\/TMFAo2+IrAlb\/o7VDgMDv5+MgE4DbfLMj\/VmpLr4C7V24P0jlg7YPxEnldnbjM19RQyHDDH7j9Uwzo00ms0XdPvujUk3saEREyFBERAEREAREQBERAEREAREQBERAEREAREQBERAEREAREQBESsA6nSNJn8of+X8ZJNHoS809BTgKvoBJ37PaIHE8nXqvEVXN7N3w3fU7VOCpwSOMvQzjtOfremlZ69T0cbM4kY9oOngZ4kTo2RKqHmOq04cFW\/\/AA+okatrKsVPccSZdQrw0jnW68OG\/vD93\/Ym70VWcajpPY9fH\/KuYMZTTjn3r5HNiInoDliIiAIiIAmSilnbais7HyVSzHHJ4HPaY50uhV3NaRp6vFfw3BXaH+F18MsVPBxv8+O0rUmoRcm7Jb27Lm9EWiruxz7BtJVhtIOCDwQRwQQex+Ut3D1k8NnUj\/5A93PFbrzY\/iHswOM91zhvOUqPUV4XQMFAQBdj4HhkEE\/Fkk4GT8h9U1FjqHvx\/XEy9RLg+TIHmXY4z5AgZ8snOBn14P3GTV6eol6X9xcGguV+F+fE77iTyf8AEeSeTMqnqKghenlclTwlmCyJsBYFsMNvkc8gHvJeOoe\/D9cR1EuD5Mgm4esqeMH15HzGSMj15B+6TuyzqZCgaDAXcMCptu1lK7MZ5UDHB8xmWbepAEDQv2CgkXM3DbssWbLsD2J7c4xkx9uoe\/D9cR1MuD5MhCDccDk+g5PbPYfKW7h6yfLb1IDHuBz+U52P3tOWz8XK\/wCE8E8yx16gzVltA+K7lu4WzcSqbMFiSTx5nngYxI+3Uffh+uI6mXB8mQPMvxxnHBJGfLIwSM+oyPvEmOv0vUbajV7k6hlKkhLN2C62Hkt3JUbj+d3OTLOr6DX6nb4mgcbd2NqOMbgAex7DaMDyAAlvttD8yP64\/UjqZcHyZD4nR6n0bUUDfbQ9Ks2BuBAycnaCe\/AP3TnTZhUhUWaDTXFNNc1oY5RcXZiIiWKiIiAIiIAiIgEu0lnIb15++Tn2e1oGJ5r0jU7k2Huv7vL\/AL+qd3Ra8pPITg6FRwe75bjuRkqkE0ey09YGzGZFvaDXg5kZXrhx3mhreplvOWlWuiIwsanULMtI711viUegJ+8\/7TsWP3JOPMyNay\/e5b7vqHabXRVNzrZ9yXm9hhxs0oZeJgiInozlCIiAIiIAk1\/kk\/t9n+g\/\/XTIVJr\/ACS\/29\/9Cz\/rpnK6c\/66t\/b+6NnB\/wA+HxPTOp9S8JSwG\/aQGwR8GeRuGeJr9K6x4gJddqrjLkgKSSAB37nM1Os5DFmVWG8jaQBklGUE9+wx3mn0jqBsRqwvxooJyAQdh2gAE+uD5ec8NQ6NpToO7V+zr8babd19tranoZNpJrXb4WJcTG4eomnr9OzgbcZAPckd8en1fumm3SjuJC14znkvzz8jx2H2icenSpyinKVn4fUNtPRHYU8yrGaHTtIa2JIX\/lLdyRng9hwOPLEu6umVHCnk43AkAgE547djHVRzZU9OPgM282y49R98qDI\/lAWAC4+qzg4OO31\/vxNrQqcnwwg+Ed93Y4Hn\/lP7JlnhFGN781YqpnXiaoFuOdmfln5\/\/X9stYXY4KA\/bgc9\/nxj7Zr9WuK5lrkS\/ld\/sdX+uP8A4rJ5PPVP5V93udW7GfePLOMeHZjvPK59I\/hdW6PS\/wDUvmcPpD+d4IRET0JoiIiAIiIAiZaKGfOxWbHfAJx9eJYeODxIzK9i2SSipNaPfbTwZWqwqQwOCJ2tL1NWGG+E\/s+\/y+2cKJrYnB0667W3itpkpV5U9hKlYHkHP1GYrtUid2H1dz90jcpNCPQ8b6zdvgl56my8e7aR8ze1\/UDZ8I4X9p+v8JoxL3QjGQRkcZ8wexnUpU4UoqEFZeuZqSlKo3JlkS9mGAMYI7nPfn08uJfp8\/FhtvB+0eg4PJl3LS\/r9xGF5JX9eNvmYYlJe7A4wMcDzzkgcn7T5SblEi2IiSQJLv5M9dVRrGe6xKlNLLudgoyXrOMnz4P3SIxNfGYaOJoSoydlJWujJSqOnNSW49ys6x09t2dTpjuIJzap5HY9+PsmNOodNUEDUacbsZItXJx2yc5niMTzy\/heKVliJ+RvfeL9xHvf9JtF+l0frU\/GP6TaL9Lo\/Wp+M8EiYvwfh\/zZco\/Qt96T91c2e9j2m0f6XR+tT8ZU+0+j\/S6P1qfjPA4j8H4f82XKP0I+85e6ubPe\/wCk2i\/S6P1qfjH9JtF+l0frU\/GeCRI\/B+H\/ADZco\/Qn70l7q5s97\/pNov0uj9an4x\/SbRfpdH61PxngkR+D8P8Amy5R+g+9J+6ubPSv5T+r6e\/TVLTfXawuDEI6uQPDsGSAe2SPvnmsRPQ9HYCOBodTBtq7d33\/AA0NGvWdaeZqwiIm8YRESsApNvSaFrORwPU\/w9Z0F6C6FTaMA84weft7Ts6PSFuw4nIxXSaSy0dXx3L6\/L4nSj0fUpytXVnw087bPht42MvQepto6XpRK38T6TOpLfZg8Ti9R0Hitvzg47Y4aSwdG+AkjgAk\/UOZZ17oqUV1Otqv4gyQPzZyI1q0J9Ynrrw3nXo4eriafUx9nTTvS0S70u9eevnl9DIcMMfuP1TFJPqtOHBVv9wfUSvtN7MrpqatRXcLVsUMR5rnybPzGMTuYXpGNW0Z6S8vTOLPATs5Q1SV++2\/ktSLxEyJWTnHkDnt5TpNpas0oxcnZFGTAByOc9jyMHH2THL63KnI9COwPcEHv8iZbKq+8O271\/sRES1ioiJWQSZBu2Hj4cjJ8s4OBu8uM8THGfKVDDGMc5HOTkDnjHb0+6V2F5PNbuXqxbERLmMROv7O6apzcbhXtrq3jxWtWsMbqa\/iNOX7WNjA7kTp3ezNLsTVqHCOSa805wr+8PXuY2A\/1enbJKjBI474pKpGL1LqDauiKxJr1X2OrW1it4rr3vhcKSiDx9uWe7gnwDlrCi5bg8EDQ1fsqKltZ7mB04XxF8HnfYKiiJ+U+L+tG48bSOA2RIVaLDpsjMTo9P6az3VIQHDmtmFbq5VGdVO\/YSUPPIbBGRkCdxPY7feUFu1C4AOxTgOumZeXsUH+1IO+Tt4BLASZVIx2hQbIlEkP8wKj6cFnt8S2pLERNrDxK6rttR3HedthHIXkduZvH2XS7FlTrWj1l02b3rs2eJvK+Oy2r\/V427XIPOQpBkOrFDIyIRJPZ7L1KC51L7QLCMacbj4A1BsyPFwONK+OTncucc4y632OFKWvZqCBSWD7akZvIrtXxsjcCD8e3uCMg5jrobL\/ADHVsicSV9T9ma1L7LGUJ4wQFNxc1Wa3Ac78J8GkxkA8sOO8ikmE1PYQ4tbRERLlRL63KkMO4Ix9Y5lkQ1clNrVE66h1t9aarGUJtQIAO3BOT9v8BO30Za1G5jx5naxA+vA4kL6Q\/wCSX5Ej9uf4yU6brVi0Pp1QMtvnjn6gZ5GqlCtJcG\/XI9TgaKxcu07XV9qjfjbRrvtbU9N0PSktqyMOrr3HIZSPUdwRIZ1T2QSpy28so7A44+RPmJIPY7WmjSLW55G44z9EMxYL+2a3WtY1oc1oX2DLYx8I+eZkllcU2tTHRqV6NWdLDTbTdrq2qTtfXZw8fhfzvqNeGnB63e21a\/zT8X3GdzXXhzxI71x\/jUegz95\/2lujoqWJjpxfkauJlUo05R1T9lruvqmcyUlZk38YwO+c\/wAM+n4T07OIkmYpWZTqDuLcZIweB2xt7YwOJikRvvJkktj9c2ZtJTvdUzjccZ9PnJx0\/SVKAEFNS1lWX3utXexnArcllHxKMkj0xIf0bqB096XKAShBwfMecmuotNi0NaC1T\/1eywFq6QxBqxwSTuHJ\/GYZ1Z05p3Sjv2ZrK7kkm17Sst73LabmFjFp8SL9W0lQQBOXUuHYfQcBjgp8tuO\/znEkt9oNYdNY6Iuz4DWqsE3BGbd8e3u3bnvIlNqVSFRqdNaSWbV3d23daaK3DvMOISUu8SqjJxkDJ7nOB8zjmX12EZx59+AePt7dpazkgDyXOOB59+fOY365GJKO0ES2VlJZFWXKxGQCRkYOD3GQcH1GQD9YEypq7ACoscBl2MA7AMn9xgDyvJ4PHMwRFhc216leMYvtG1mdcWuNrPncy88McnJHJyZa2utOAbbDt+jl2IXLB\/h54+JVPHmAfKa0SLIXZ3+jdLser3tLbq28Vqg1VdjYbbXk2Wow8MN4wHPfDTIOna5DtWy4GtcIBeBitihwQtn5FdrIxBwMYJ45nGq1rKK1GMVWNavB+k4qBzzyPyKft+zr2e2GoYAFasbWUjFhDK+3epy52hgvIXaPiYjBJMxyU76WMicbGlrNBqUAezON6gHxkchyCEJ2uSoIrba54ITg4E2q11RssF+puqGxrLWax3YrXZ7vgqG+NvE+AAkd+4HMwdR6\/ZdQNMUqrqVgwWsOoG3xMYUuVHFrZOMtwWJIzL9d19n1T3hQ6ugqKWjIesBfphCMMWUOdpGG5Bjtb0hdLeZH6PqPFSoWM9du0pYGO1q7yi79hIOT7yoK+tjDOMmXnpeusT8o9hr2FyDqFswu1bOa\/Ez\/AMSsnjjxVJ+kMrfa65mDCqhCprK7UcBFqahxWi78BN2nr4xnuAQDNer2juXOAnxK6H4T2dKKz+d3xpq\/vb14hKpwXrxJvErqen63LGwuSqszbtQjNgC3ePp5ZgFv3IMsPiyBnnizvD2ptAt210r44bxCq2KXNgsDsxD\/ABE+K3DZUELtAxODLwzb0UlbcIiJcoIiIBJvZrplltTvWpfbliAM4C92+f8AtNzTakp2nD6J7QX6MsaHK7hg+mJSnrDZPiDdk5yMAjPy7ThYzAVp1JVI63ezediOKw\/VwitGkk9u3e7973WJlX1ogd5gPW7FLhHIFn0h65GJwU6hWfzsfWCJZb1OsdiW+ofxM5yoYhuyg7\/Bm3h8bHDyzpxfx1XI6mk0z3WLVWu53OAPn+Ej3tDpHp1Nldn0lOOO2McYmfSe0VtT70GD5YJyPt85zNXqWtdrHO5mOSZ1+j8HUozcprdxvw9M1OkMXSrwz5rzk7vRq23jo76etuGZK1BPJC9+TnyHbj1\/jMcTrNXORF2dxEuCcE8YBA7jPOew7nt+6VcDjBzwM8YwfP65Fy2V2uWTNXqWHAY8fPgfV6TDEsnrdFU2thfZYWOWJJ+cslZSQkkrIbRLq3wc4B78YyORiHUYGDnjnjGDnt8+MffKuBnjOOO4wc457H1zK6PQvrF34FkREuYxERAEREAREQBERAEREAREQBERAE2tBomuYqmMqj2c55FaliBgcsQOB5kias2NFrHpcWVNsYdiADj7xiQ720JR0rPZjUrZ4ZVfL4t67BuwATnkcnA45KkDOJh1PQNRWm969oG7IJXI2ruPGeeN3AyR4b5A2mB1\/U\/+rnAA5SsnCnK5JXnaeQT2JJGMmU1HXtQ6sr2ZDZz8Ff5ylWIIXIJUsCRyQzeplO33eZfslL+h3pX4rV\/AFDMQQdgLlMMPJsryO4yM47TM\/s7dgNW1dwwCSjlQoKJZlvFCEDbYhJ7DPJE17+s3uhrazKEAEbUGcMWzkLnJYklu7eZMto6tcn0X\/N2YKowK7a02kMCCNtVY5\/u\/M5du24jsmdvZ3VAbjSQMZOWQEfDu+IbsqceRx3HqJh1PSLq1LvXtUZBO5D2IU8A5OGZQf7rHBweJlX2g1IOfFOchslUJyF2A8r32+f8AGYdV1W60Yd8jBGNqqPiZbG+iByXRST5kE+ZyWffYdk0YiJkKFZcFGCSeRjAx39efLEsiQ0SnYpL0AOcnHBI4zk+Q+X1y2XWWFiWJySck+pMhotFpalkuTGRk8Z5IGcD1x5y4WEArng4JHqRnH7z98sk2uRoipHPr+yUiJKRDdxERBAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIBQyX319OdWw4QnDDbuUrhVrK8g7jlHcDjJsAyJEYlZRvvLKViYvpemcYt55QjcSMYbDE7cgn4cnGBkjBxNLQabQ7rhZYcb9qHJzt3VkFfh+LP5UFiRgAHHMjcSvV97Jz9xJ9DVovBuR2XIvt8Jidrsg8LwgWCHarYsy3YZPGcEavWE0QRjQWZwyIuW4ZRWpa4rsHJbcCMjnn5ThRJUNb3GbTYIiJcoIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIB\/\/9k=\" alt=\"El atomo - Historia del \u00c1tomo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>Mirando dentro del \u00e1tomo<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Utilizando estas leyes matem\u00e1ticas es posible predecir, por ejemplo, qu\u00e9 le pasar\u00e1 a la presi\u00f3n ejercida por un gas si se aplasta hasta la mitad de su volumen inicial. Si hacemos el experimento, el resultado que se obtiene encaja con la predicci\u00f3n del Modelo (en este caso la presi\u00f3n se doblar\u00e1), lo que lo convierte en un buen modelo.<\/p>\n<p style=\"text-align: justify;\">Naturalmente, no deber\u00edamos sorprendernos de que el modelo est\u00e1ndar de un gas que lo describe en t\u00e9rminos de peque\u00f1as bolas que rebotan unas contra otras de acuerdo con las leyes de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> haga esta predicci\u00f3n en concreto correcta, porque los experimentos fueron hechos primero, y el modelo fue dise\u00f1ado o construido, para hacer encajar los resultados de esos experimentos.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.abc.es\/Media\/201308\/04\/cuadro--478x560.jpg\" alt=\"\" width=\"335\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Tenemos modelos para todo<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El siguiente paso en el proceso cient\u00edfico es utilizar el modelo que se ha desarrollado desde las medidas efectuadas en un grupo de experimentos para hacer predicciones (predicciones precisas, matem\u00e1ticas) sobre lo que le pasar\u00e1 al mismo sistema cuando se hacen experimentos diferentes. Si el modelo hacer predicciones \u201ccorrectas\u201d bajo nuevas circunstancias, demuestra que es un buen modelo; si fracasa al hacer las predicciones correctas, no se puede descartas completamente, porque todav\u00eda nos dice algo \u00fatil sobre los primeros experimentos; pero en el mejor de los casos tiene una aplicabilidad limitada.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR7ncjmf4HElKxclBO1955Bam5xyFNVGiCviQ&amp;usqp=CAU\" alt=\"Evoluci\u00f3n de los modelos cosmol\u00f3gicos - ppt descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSwFPKeVcyjiP_LaUNkgB3WBSk3Cdf7srFpDA&amp;usqp=CAU\" alt=\"Modelos cosmol\u00f3gicos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De hecho, todos los modelos cient\u00edficos tienen aplicabilidad limitada. Ninguno de ellos es \u201cla verdad\u201d. El modelo de un \u00e1tomo como una peque\u00f1a esfera perfectamente el\u00e1stica funciona bien en c\u00e1lculos de cambio de presi\u00f3n de un gas bajo circunstancias diferentes, pero si queremos describir el modo en que el \u00e1tomo emite o absorbe luz, necesitamos un modelo de \u00e1tomo que al menos tenga dos componentes, un n\u00facleo central diminuto (que se puede considerar \u00e9l mismo como una peque\u00f1a esfera perfectamente el\u00e1stica para determinados fines) rodeado por una nube de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\">electrones<\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 0px;\" src=\"http:\/\/3.bp.blogspot.com\/-FbOvw43QJuY\/UMeEZPXEI9I\/AAAAAAAALYI\/8eImB5c08y8\/s1600\/El-Universo-en-el-Cosmolarium.jpg\" alt=\"\" width=\"697\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Creamos un Modelo en nuestra Mente y tratamos de comprobarlo con una y mil pruebas, y cuando los resultados coinciden, lo damos por bueno. Sin embargo, no siempre el Modelo es ajusta fielmente a la realidad de la Naturaleza, del Universo, toda vez que, nos quedan cuestiones por comprobar a las que no podemos tener acceso por falta de conocimientos intelectuales, por no tener la tecnolog\u00eda adecuada&#8230; Pero vamos avanzando.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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9CCD7xVZjJMZhySXwSNluOHvIA2XdEjkDdSH8CQuQCf3d\/ImlxHFy\/8A28EkTNGwBeIEqZCEClWyzYcqTpzjzwaquJviZkHEnAOoKhjmZRu3dJV8MMkaTvtgEHc1t2NqvPjuZRgqgZlEbgpnIc6m9IhhgnyKgZxXK0+3+hT3mJ7Tjt+XW8FhdIUWTAbSMqqhQpwMqACRsc+Nb1eUYEAg5Br1XWIxGHRmlKVIUpSgpqUpXnNJU3D\/AMT4D9RUNTcP\/E+A\/UVfi84VvpZ1W3thIZBNDKEcJyyHTWjLqDDIDKwYHOCGx3jkHbFlStzgrORd+NxCB44t3z7iZcD3g1HPwJZFZZ5pZQwIwXCLhgQRpjCBhv0bVVvSgqOyWn7JCAqKVXluqAKoljJjlAA8pEce6qb9ovaFbUQxzRKYZy6ySyIXjj0hcKV2GptRwSR6J6+FsX+yyuWB5Ep16gCRFJgBg2PRjYANq6BteSNS0WU3MyFNXIiOstuFlcqQqLn041BLFuhbRgnSwAaXZe2WW2je3kmhXGkAMWVkQlFKpMH0IQoI042OxPWrQQXY6XEJHhmB8+8iXB9wFWdKCts7BxIZppQ76NChE0Kq6tR2LMSxIXJLY7owBvmypSg+TftSTEJHgZh+gl\/7q+bq2K+yduuBC4QRlipEpkz4FcMNuvmPCuWX9nGRkzkfBn9dvpXWazbupFojs4I1nWfKu+\/\/AJmPG4P+HH9aki\/Zrbn0rlyf4QlR0Snqh87YmvGo19Kb9mUHhPL\/AIEqJv2ZxeE8mfWop0Sjqh85610\/7PYNV5GD5E\/L\/wAZq9b9nMK\/69z7gPqK3ez3Y9LeZJY5HdgSCMDG4x0Az09dXisxOUTaJ7PpnClxEo9v+Y1tVr8PjKoobrufmSf51s1xna8aRyOFBLEADck7Aeuue4lxaQvLEITIhZYwFDKzFkLOmo4AKqC2ehzj11bcYshNE0bIrZG2oZAP5hsdxnbauY4TbqjZd3hJHRVjwrgsrBVeMmMHmKQq46nPXfnaZzEQWnEJeBcFeNcfYY0JlL6pCjlRlSuNLHO6A7Feg7orY41NMiYuJInBLDkxiRHdCGGNWolhghiAo9E7moeJXduEaRry4ZdOQiu8eoqRkghVIycA743qDh9rzMyQpKytMhdhNIxMakHRmZgwKt3joOMasEnYrYiOmFMarHwv+zUwaLT3dSM6NpUqO67KDg5wSACcEjOatqwor1VojEYdClKVIUpSgpqUpXnNJU3D\/wAT4D9RUNTcP\/E+A\/UVfi84VvpZ0pUFzKEXUXVRkbt03IHmK3OCelVK8ci0OxkQ6JEiLKw0lpCioM52y0ijqcVnifGVt42klwFWN5O62rPLQuwxgH0VO\/02yFrSqf8A07H93iaJ9bqmlDlsuQAQMnYZ3yBtvt0raPEF0GQAlPzArv5EDPQ5GPaPCg3qVS8c409ukbmLUryKndYHAbO++N\/mOvqzJZcXM2Gjhfl4OWOjOru4CjV3hjVn3YzQW1K5+17WQushLFSjyIMxuchHKhthuDgN4dQPXVvw655sUcmMa0V8Hw1KDj9aDZrFZpQKUpQKUpQYpWaUClKUGK0ZuHI0glOdY2G+cb52B2B8M+WfOt+lRMZENzbJIpR1DKeoNebO1SJBHGoVVGAAMAVPSpGaUpQKUpQKUpQU1KUrzmkqbh\/4nwH6ioam4f8AifAfqKvxecK30s6ruOwLJCyOxUMVGQwUjvgjcg+I8jmrGq\/jtsksLJI4RTpOo4wCGBB3I8QK3ODkuJ2wt35DIk0Mkat1LSmVX78pwpA25WMD9zYYyK1+D8TgSJlmtsyEyKGOEZlZmVVGvDLqUgacZO+xBr1Hrs9NzDMJUctAcRKRrVjjToGSpCt6RO+N63LNVvhJBM33kg56sIyjQmNodADZ6llDEK3gd99oS9Naw2iwzTrKsjtGoVjrRJGXvEKvVhggas+eDg1W8VgtQYbWK4ZIZQVKvzdIx3sA7DJyeoIyANsity4tnRonuplePmaEEbyS4MiSAMwOy7AgH8xU52wV3JYw\/coCRIUbWFdnRg6qpBI6ZfbwBO+c0EHEOEusiGGdJXQrMiLGT3VdVlDBWO2hyVXAyR49DhJLhzLNGWjRmDOZGmjTU3LjCp4EkjOx05JBIqSMNBcYsJHmLx5CFY9SKp73eYKCCWj6nqNz0qwtpUkimtLyZQwY8wMo9KTEy4PokAOvTxVvCg1vtBsWKywo8bLGkbknLBYUVlPcOo61Y9P3vUK6rgrMYULqVYrnSc90EnC777DHXfzriuzdxbc2R3eTXHI6xlYsA4QZkXAJcEOfS2x4ZrtuD3fNgjlxjWobcY6+OPDPWkIbteJHCgknAFe6jljDKVYZBGCPUakebedZFDIcg+IqWqOzJt5ijHuSHIP8X5vi6H+LH5hV3mudLZjvtMxh6pSldEFKUoFK8SOBufMD3kgD9SKxKSASBkgEgeZ8qCSleI3DAEdCMj2Go7VyV36glSfMqxXPvxmgmqn4txvkuEVQ7YyRqxjpgdD13Pq286sYBhnH8QYewgf9QauO7U3DLO7hMqNK6tsZA3Hnsc\/Ks3q73rxzNNu\/pqVvfFtNuXtm4bSttqJ2GHO59XcrqkOQK43s+FkcuBnT1J8WI\/ofpXaL0qnpL3vXN5X9VSlLYpGHqlKVsZSlKUFNSlK85pKm4f8AifAfqKhqbh\/4nwH6ir8XnCt9LOtDjVqskLI7sinBLoQCuGBzkggDbckdM1v1U9p7tordnVWPfjUhMatLzIjkZ22Vic1ucHIRcT0W62stognwgYKzauYSNT7LkktvnPjUuZreOS3W1UO8rMjYeXVHzi0akYbV91hSNWBvv1qzluIrtPssSvpeM5y2QgTGlg2onIYKOoB\/WtKK2vYnZ4pWlyAvLVslQjyAluYCqnJZcA\/u+PWoS2Le8lu5I0mixEpfXmKRGfusmF31EhypOBtp3IOAZ4ksYZHtlKrqjSRjK0hJVnkRVVmYaNLRNsCMHGwO9VtxLcW7xSG4zJMshKEoFyjR7ayAuQpORt79OaO8TrI91MOaZYsOjqAnMxGsRZQVYqULHH5gAdySG1bX9rasohBw8jo8is0m0aK5ALE6EOtem2dupDVFdcWtWu25iOyiJCH9Dd2dd8lS2yrg+3OcDGOLcOtmMEUcyGUCUREMWLFwryBssTkiMNqJ2CnbbIitYriyU28ltHIJHZ1EcLyKc6Rlt8kgtgk9BjcCgxb31ncSNFPbsIowgiJXVzFJcYJXPMwyOMb+Ockmu14dMHjVlzgjbICnA26DpVRb2cUltELiFXCRhWIAwMAB8YOSoI9+MgHaruCFUVURQqqAAqgAADoABsBUoTUpSgrOMxI3LEiBkLEEHzKnGfVsffiufWZ+Hzad2t5Dlf4T1wPX9R7M11V\/b8yNk8SNj5Ebg\/MCuU4fLPeOolidIl1KY5EKawAuJGOM9S2FGBtv51j5q26omu\/af6l0rMYxLrba4WRQyMCD4j+9j6qzDJksCMFTj2jGQfkfnmouHWKQpoRQBkk4AGSepwKkiB1uxGOij1gDOfmxHurXGcd3OTURJgnYrkDyKnB+epflWLnYo3k2D7GBXH+Ir8qHeUepGz6tTLj56W+VLvoo8S649zBj+impC+\/DfzCkj2gZH6gVsVBenEbn+BvoalUYFBFZegB+XK\/4SV\/lWLbq48n+qKT+pNZs\/R+Jz83Y0t\/Sk\/3x\/wAtKDCj71vWi\/oz\/wBa5WbS77qSHJDbD95tI9Y72T866ofiH1IP1J\/pXM8TAjkfDgaWGxBPXDqNvDcj51n9RqJaPTzGZ\/SPslGVicHwkYYPUYCjeuvHQVR2MahcgY1HUd\/H+u1Xo6U4Pc9RPd6pSlaGcpSlBTUpSvOaSpuH\/ifAfqKhqbh\/4nwH6ir8XnCt9LOtPidyscZZzhchT3dXpELjHv8AZW5VP2qjdrZggUnVGSGyQV5qaxgEEkrqwB1OPZW5wc3Lw+JrlvsUyRl4wz5VkXunSPR0g7P0GOnWobDMIke1vFwJHSRHdUxJG7pI4DhsBmXpucBevWpuET3UDPyrYhXYYQxSFhhFB3Z8lc4PXSNRx41OnZYSROrNJHOeYX5WgIrSs7KcNscalOFbw9e8JbnDrJZ7dYpDrfeUsWKMrSlpMDK5IAbG6gHY48qeK9ujALIxB33jEnJdk1xscya\/RyCoYsf3vXtXifhU7O7uB3ItTy4RzojD6U5fdJOdY3wR5DpWxc8uGK3ktrsa0DIsaEfeGeSNs6fE6lBGw2JwPCgji4bZnmCSaUSRTNoMikmMxkjI0qMhgdW3gwHhW72PXU5naZGcRKoUs+UWRIpsNknJKmPcAY32NanELFlie4vYWeUvGFQSDZOYqvuhCMwQs2kgjCfvDOPV6Le4mjWBZEkkJDFRG+yRkZ7xIyNKqCdgPaKD3b8AZxy4roLA7SArzXLjLvqVVBCt3tQBO2N8bYPbRqAAB0AwPdXE28l3bRm0EIckycsrExGGkcozMp0hsFSWOADXaW6kKoY5YKAT5nG5pCEtKUqQpSlApSlArwyAkE+ByPbgj6E17pQRTx6gV8D19niPeNqkNZpQQ2yFUVT1CgH2gbmsWynBJG5dj7skD\/hAqelBrRbyOfIKvvGW+jiuE7UMzyuwY4ZirKPER9Mj3D519CNc9xLsvzZWkWXSGySunO5GCc6h471k9XTkvWOjcS0+l5OOl569YOES6oY28Si59uBn9a6BelVXDOCGKNU5mrAxnTjx9tWwFdOGtq+SnNatp+2XqlKV3cSlKUFNSlK85pKm4f8AifAfqKhqbh\/4nwH6ir8XnCt9LOtHjXDluIHiZioYDvDqCCGVvcwBrepW5wca\/Ze7ZtbTrlAwixLPvrIzqP7vojoDWU7OXqFpEnUySEFwZZgowoUYbcnYDwHQV2NKjCcuQl7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alt=\"M\u00e9todo Actitud Leyes y teor\u00edas Modelos cient\u00edficos - ppt video online  descargar\" \/><img decoding=\"async\" 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XEtizigXdUBK2oBZgomLnCTV9rzLsn+8WP86z+atemjScsFGqLRdhRRRSSw02ntK3YVWuZt4kCI5epHWo5u1WGiflI6wsGPbUR8KSzhUEKZYyDGgzJmIkjUCY14xVOw3Zi61u21uSjL8qhLBwNBpJyZssDh9+tJlOpbv+P6DIwbjaOip2tw7eEXD7P6\/o0DtXYJgB54xrw91UTE7Auk3b7lrSMQ2XOCzFVVYYBdBAA0Ycql9hbBW1LZyQy6mN4kn5k6qgGgPr1pcs0Urcie2\/gs3\/1Nb4ZWnpvT7slOre1SwkWn9py\/itQV493AthVBnUeI+08aeYVybYOvCudP6nTpMe8C5SH9\/azrMWHb6rAn3RTJu1CgwbbqejZlPuK0zt3GLeJufM1tisT8x1DrxIPL06VWP1O\/JtErp1e6Hp7SrytjhPj1j0y0jie1q2xLWn6gAsSRxkbnDSoXH7DV5cPA0ZcwnKyggK0alDmBP1RxE1GYXYDyt60+dG4qzMGEnwwFMQJHGeNdGGZSVxk2hHbfwWJe31koHybrCVOeM2k6ArJ4dKnNgbaTF2zctiFBgGcwbjqDA5iucp2RW3aYsMzBCE5kKQSQrXNQYBGgWdatXwaoRhWGkB2C\/UDuF5Cd2NYFNjK3s2VlCkXCiiinixntZWNi6Ec227t8rjUqQpMioPBbKv3LauuOe2pUACzbtBDlGXMc4be0jQgaDTjU1tvvPi93ukD3O7YKpOUNIgieRiY86gtjPjRYtCxaw4TID8rdctLb5goIy72k61V+RD4F07P4mWnaOIgkEEJaz8IIMrly6aQo51E7f2dfs3MK\/wAae6Td7sd8iHI1yALi5Auoj8NRUot7audh3eDjdykvcynTWIBaZ6gDpUVtm9jGxGDtXrdhibjOgs3GG9bEgubi+EdBympl4kpj74SxGy7wJmO616\/K29a4PXefhO\/wy\/62vzUrg1a8HiLlybW0k66Aak9B\/Osu86AQo4D9fM+db3FgBOmrfW6ezh76UtplGbmfD5dW\/Qe3pWiiKE+7C+IS30en1j+g+6sS77oBj6KjT3D8ac4axbhmuFwMrZMsSz8gZ4L1NahGcQNFHEeFR6zz9daC1Df4ueZQf6l\/nWDh25AH6pDH3DWpnZux3uW7r2wjC2s3CQDAmdzMRB3TqOU1HX8MkKbd0MxzSsMpSCcu8d1pHQ1F26QODSsTsYmGGde8UHVGMSOgbivsrS4gOZkELJOWZKgnSTAkcprJf5twHpPzl\/mPI\/dWhBUyD5g8iDz9P+4oA2Rswynj80\/\/AIny6dPSkyK3uqNGHA8uh5j05j1pV7TMhuBSQpCu0aAnwknqeHs86Cpvsn+8WP8AOs\/mrXpo15k2T\/eLH+fa\/NWvTZrN1HotEKKKKzlyo\/CQwFi1mYKMzAkhjEsnJdSfLnWmH7RYSRF5Mx4gg6HgAY9Bp1pz2+w6XLVpLglSzCJI1JSNR51UcJbCMQiBWjKm6RvMcpymI4AiazyxqTlK6r\/A2MpbKtmTgc37jMSe6tkBRvL3rrqGM\/MEj1M03v7QKPmcwen6AdKj+0PaVMIotgZ7kQgJ4sTq7+U+80z2dsS5iW+MXrjjMN0AkFtdIA4CuNnjq+6bqPr5Zux0tizfHhcMAQAJ\/i05RPGpLZeRrTHM6kTAYjX1CiovBobZiAokDSC0\/WNIY7a1vDZi8tmBKqpBMe8AUmDSaUYW2vfsrNc77E\/bw9jLmR2LaSJ01OvEUle2dmZWS4r5gZEjQgDdkf1pUFsbbFq7bcJK3ARmVjBg6AggwRUqPk4MwxPofOGHToatPS3onBJ\/sC1JXFmcTda2QCIboRy\/Wmq3hafvApNq4STAzFHbxCOjCfbPWkcetxw1zeY8T5Ec49BypbC3UuIbZ0JGvXyYeYMUdPNYpqncX\/ASi5p7bo0xPanCpmU94WEmO7iQAxaSR9FmOtP\/AIO3BwxI4FjGgGmZxJA0nrx9TVTx2HzkhlVm3lcjxLlB1PPWW18zVy7CWwlgovBSAPe1eg0JaZRdq\/wYpSe8ZKvyWaiiimiwqp9ne0FruzbTvLjW2KFURi4C7qllI0GUKPWfKbZUGxNnGnT5O+maQDAuW4R5+sptH\/7bVWW1MKtUjKbfZne2uFxJZYMFMujDQy0LxnQEmobY+ObFbRa49q5bNi21vKcrKjGZZrinLmMkZR+lSe1e1uHsoxVxcYaALqJ6kiYWdJ5nQc6z2IwuTCK7Em5eZ7txiGGZmYiQGAOWAIJAka86l7kR4Gfwnf4Zf9bX5qVwzDJvAngJY\/6RP6V3T4Tf8Mv+tr81K4hhho\/1fxZRWzp\/Eq+TVELHzJ+8mpdtm7q3CwytooWJVRzaeGgmmWDTeB6An3KT+lPsEYVgRmAEjUgiSAYPoa0NP0Mg4pPUr+BK9gzmUkEIUDKSCPk+onjrI8zSTW5EnRBwA69B59T\/ANhUi0svuVRrCqJOUTykzW+IwuV8pysEUHdMqZAbjz1aKKK0R5t3EXdTItxeZgXF9WMMKZvakhWTKToCs6z\/AA8D7Iqz2dgNdtpcZxLTkDGAFVogf6jwFQ2R7VwKCVYMCp5q4O6w8wwHsqmtaq9iVnjKehcjG\/Y+YSSwEaiIbWEBneUgCCYgmIpomoK8xJX2eIe0a+ynmLuXLim4xYnOZaOJbe1I5zP2qQbS4D1ZT9qCfxqwxiVnXMvUSPrLqPuke2s4djvJJhhqAdCV1WRz1H31ixpcXyYD74rFjR18mH41BUcbI\/vFj\/Os\/mrXpo15l2WIxNkf+vZ\/NWvTRrN1HKLRCiiis5crfblZt2R\/GZ8hmST7qq2GTJcLvIS0huDhAGUtp7+flVq7bGLdo+b\/AIrVPxyg2MVkkzh7gGhEkjgKy5NNu+WaIOah9vBWezeynxlx8be1Gc5FPAkHT2LoPWau+fugSWAEakkBY9TwFM9jMLdpLaZMqIAJnXTVtBxMk+2qx28xrm5aSRkALGOBbQAnrAP\/ALjXHkpdX1Gh7RXH9ka67WO\/ZfVQOAYMkBlPBCDwI+kPf7K0u7FsX967bDOAVaMy7oO7GsDiaxs+87Ya0sAqltI11jLwAIkakcTypLEYgoYBIYAspk\/N1I8z5RVtK6ee24RXdiKYTYVqw2dLYV+WubdJBPE66D3kdKkFwoh7j6BQWPEoFGpJHIR0qKsYu53hzHNKj2amP68qf7SxDDD3R4Va0xObUTDSsddOtWaj1ErkROEsSoTO1luAG3EcmBkdNI5eVRWODBg40IMkQInjHlVZ7BYxhdvKY7vdPkGJI+9R\/wC0VbdpYtFR2c7qpmJ15D\/sKyZsLw5tC3\/2Xx5FKNtDbaYi53iZdVFwTxMgSB1PP2RxirP2GQC1cAJI7wkTxgs5j0ExUAuA7xLVzPlUWkHCQc3BfvGlWbslayJcXXRhx0+lyNd\/FJOEfk5+W9T+KLBRRRWoUFQXazY3xi0WQuLtsFrRR3Qk6EoSpHiCxPETU7TTaePWzbLnUwci82YAkL93GodVuCKVatW8bcwaJbS3YUC5d0UNee0oNu23NlUtJzcCSOYnoFc\/7P3rtjE4dbosomJR7isinMzvqbTPMeIhtBxjzroFRG63JZVfhL\/w2\/62vzUriOGGjD+H8CD+ldu+Ev8Aw2\/62vzUriOFO8OcmPfp+tbun8Sj5HmBXeHnp7xH60+wieIdV\/Ag\/oaaGw1tyjiGUwfIjzFSKNDBxz19vMe\/8a0olC9iwWUqASZBAAknkdPdW961lbeBG7DAiCNI4H0BqxdjcfasXi1w5VZCEcicpkEg9Ok1v222javXFa1DhUKu8aMZ089OtU7j7mmtq5\/BJDbO229hAhtC4qzkIJESZInmJMxUNtG85ufGntoofMUUiQxAyzB6TM9eFb3WXkzL\/XUEfhUfdZRwBY8p4T9XWTU6IxbaXPItY4atVbjS47i2LQJh3DleUxlQkdYJ94pu0G55Bh9lANfctL3jlkky5n\/TPEn+Ly5U1O6pPNhA+rzPt4e+oJYuLYS4q7lwkI5IzwMyhysabwp1jdh3rJt3HtlFcqYJBiT+FMrN0ABzIYQqkAGYjWCRqBAnzqT2l2iuX7ZVhooiSZ1OigdOZ9lJm5qS0rb2NxxxuLcnv6IzZRnEWT\/69r81a9NGvMuyP7xY\/wA6z+atemjS+o9CohRRRWcuVj4QGIs2yBMFtNNdV01qDwloOMmRwGtEMp1AzDTeHUdanu3N7JbtNE77CJjiVHGoLA7Rtvdb5RgEAXxEKd1jmC\/OAYAZuFc\/K1rkvlGzGpOCS+bI3ZrWwxWDAJjNOh5ofPiR7elOds7PsX0CuhMeFl3SPQ8j6gg\/gntTDk5yoO+MwAGpMaEeYNOcAoWAzCSuYTqI\/i6nzriTbjLXB7o27NUx3hGYIiEwtu2qCdGIUQD\/AF51DbU27Yts1u4jswWVGXUfxBpEHj76lrtwOwXgOPUes1B9pOz4xDDI4R1EZvECok5SJnTlTemzxlkrMxc4tR+w3wW37L3xaRXzGQSVgHLpmmetTWKvghrbgEMjKcvihhlJ9mbnzqv7F2Clprju4a4xgNwCrMwB5kCT5VN2HUrkOXTmQFAHmavnywjNrFx+QhqlH7xtgNm2LSFLYIkyxJliY5k8T9wqs9qXa5dXCWiSzMO86A\/R9FGp9BT7bW0mXMLBLN4Q4HhJ5IOvn+NL9ldl92DcuibmWWbjlXiRPNjzPl774U4vuz3k+F7F5P8ArHgS7UX3thbYKm2LaLDMeIKqXy8DpdUTy1q2\/Bi9w4V+8Ys4cgkksTDOBqdToBx1qibVRschv2UYgZkIYxnzFSAi6nNm49YEHSr18F7ThXMk74kkQZgzI6zNdbGqUV7vcy5FyXWiiitQgKrPaK0MTiMPhCAyBu+uj+FJCqfUmPaKs1VLCbDW9exF03b1sG4QndXCpBBILTB14xyhuFVfpEoa9oOx273lhroCOLiWLfdqqkeI2ywkMfXqKsPZnbAxdgXlkAswAMZgFMb8aBvTqKaDZ2Otn5LF27ijh39tmd\/J2tsoWI0KrrOtQ\/ZZnw2Mu4a4Ie+5vd0q\/J2wFJuXLdxmlkLwIy\/gaOHZA++Ez\/Db\/ra\/NSuHI1dx+E3\/AAy\/62vzUrhKNW7p\/Eo+SURpAbmIDfof09nnT3DXREE6H7j1pPYGz7l19xC5CscoEyANSZIGUSOetOc5BdGVXBRokZTaIBM7oEEZSIOhp6yK9IxwklqFUvZd06j+tQa2LHihn00Yez+VMcLi1U7651g7skakaEEcNYrRmB8LD0bQ+\/hVrKjnE4wkKGVN0R4QCdeJjifPypg9120UfZEe8ilGe5yLx5EkfdTW8Lh8U\/6mj\/5Gqg7NLbrbdWZUuRMoScp0MZmHnyFNGGcljoJ1PToB59BSjhRxObyXh7WP6CkLlwt6cgOA9POhlWzFx8x0EDgo6D9T\/OtrugCdNW+t09g099ZG59f\/AOHn9b8PWkqqVHWyf7xY\/wA+1+atemzXmXZP94sf51n81a9NGs3Uei0QooorOXKb8KLlcNaIn\/iASOIBuJJHnE1RbGDvFXuhENw3FdoI1y5dOMANBkRzq7fCyv8A4JTEgPJHUZ1ke6uf3NpqwtC3mQLbzOo4MVAI056kVkyJ26Xv8I14ZaY2XnY8XcOtwfSYcQcsmQunIarPPLPOm+JtjNI0ImdOPlUDgXHyJZblyEmNMuZVksJIAgAkHWI61OWNsWnZRdK2rjaoDmAymCAWYRMmNenmK4\/U9M9TlBf+GmGRJfcLYSybeZmkSJ0MgcZEe7lTW3cZ8zMFDQekxy9tSmNBAjrSOEXRj5VzlJp3Jbjk7VkM9x1fcDNIMhckgyCDrxHHhrSGL2Xce4Glgmp3ieOnBff0qbU7\/tBqQu2i4gCtC6iSdRjuLlFJ22R2AwNtdQAXPiJA+4chTTa+Nt2yuHky5JbKRyiEY6kAyOAJo2rtm1ZXLbfPcbQumV8nos70VVPjT3ENwbt1WYEkAXBDEgQRukAxE6EVu6bpZ33Ji3OMnpix7dsEq5Kw1wzbtoxt22W2VzQscCVEc4q8fBjdLYe4Wcue8bePiYZ3ALecRPnXOMNtFgpvMIFu24tJocvAKW9pGh6TXQPgmj4q8GflDJ6nMxP3k11o+VfD\/BmyU1d+i90UUVoMwniM2RspAbKcpPAGNCar2zbOLa2GtPYtTBylXuhjlG+WlSCdNBPDzqbxuJCW3aCYVjA1PCoHYu3JthbVm5dCwucZVUmBI3yNf5iq\/wDJf2ZZXQurbTDEZcE4AGpa5bU\/VAVmB65vZUJtV7643B379tLdxO9t2ltMbgvd4kd2WbJkIOswYGuvKcXauMZmVcGqx+8uqBH1kDZj5Dh1qG2m9+5jcJbupbFy2XvW0tMWWAMjNdZwIAzcuPKhlPY9+E7\/AAy\/62vzUrg4NemNo7NtYq22HvKWtvGYBipOUhhqpBGqiob9mGzP3L\/827\/1VpxZFGJWSdnFtj7auWDNskGCJEcDxBBBBGgrS7tF2JOgk66CTrMMY1E6xwrtn7MdmfuX\/wCbd\/6qqh2VsoFh8TujKYJN9wCZu7oJbVitsFRzNxR1piyQT1VuX1ycdPo56Lin+E+0r\/MffQyNyE+a734cK6C2zNlBlX4q2txkn4zcIBVsuUwTFzqh1GnWpHCdm9k3Ltq2llm7xAysuIdolXY6B5Kr3ZUtwDMo51fvxK0cldqTyk8AT6Amun28NsssiDD35bPp8Zv5hkW2xULOtz5QAqOBBE1viNlbLFtmbDuQqXHP\/jLhVggYnumzxdAyakeGRNR3ohRyxrUeIhfXU\/ZGvvite8A8Ej+I+L2fR\/Hzrp67B2Xl0wbswt94YxF0IwVA75WJ5Zl0PUedbDYWywzq+DuKUcpJxN3KSr3LZbMSIQNbaX4ATzBAjvRIpnKqK7Nsvsfsq9dNoYa4CEDz8YuN822dQr6Kc4ytwbK0cKmv2YbM\/cv\/AM27\/wBVHeiV0s4Vsn+8WP8AOs\/mrXpo1XLXwbbNRldbLBkYMp726YZTmBgtrqKsGcUjNNSovFM3orTvBR3gpNl9LIXtn2fuY3DpaRgpDyWPIAg+3wx7aqeC+DS7aZXVreZRHKD7COM6gzpArqdgyo\/rnSkVEsSl7ZKm47HJdodkSl1c9zK7AsN9sijKVYhC0AZc3AaCeFFzsyniF+yDkUE5p3QgCACdFygaefU1ftu6EH4v3qlHzRmzCBuqIHPMwPrz4VEWo3s2DffB4m7uKApAkKSAO7UkiCTBAY1T9NH5f7g536RXcFsK9aabe0LSrqO7hWt7pg7pYxqeRFTNpCRDXMIxMiRmSYJUmJMiVP407tkSzrgmB7xtSbg0GUhsuWSNNOEaRxIrZEXMCcGwYwNGvaBiToQkRrB1EzBAXWqz6PHLn8ErLJcDNMKzHLbfCZtRrmY7okmJHIfdULjtg3sXFs45YJI7u2oVdM0kgMDG4dT+oq3YchcT3YwjBC0d5vkLAuKScwiCp0AMAN10pvbuLZh\/i5LakmLy5DEFSzB853yC4iREAkAUR6PHF3EJZJS5KbY7JLbWBircHKSREsMyFSTrCyVJ9BOgrax2PthWBxVszLMcyhiWGZmZspJJAnlzq2W0BzD4i0AaBnuAEEW5+acxJ111ga8xS9pEfLbfCMEJEybsjSMxOWJgn52oBnWAWvCn7ZEZuPBBL8Hz5YVkykcJEGefgqe7K9nTgrb25BVmDCDOu8WnQRxq0IoAAAgAQPICksa4AE9aiOCMXab\/AHIc29hGikfjC0VcgjMPcYmojYd9bFu6txsipduQxmCgOWVjj4eXUVKJeBEzlTrzPkKiMKuXEi2TcNsrntKzZgpJh8s8IOWPJ6U5bofoMjbt24xXDWGKjU3L2e0sfSgrmI6AfdTfse9y7fuY24ykZXsggEBgrjVAZyrmBHHXLT7at9sSThbFy2uUnvnO9lAAhAg45i0TIjKeYqV2PsIWrVq2TK21gaR58KneyulXuSoQMJ5VpfOQTSGNx62RvUngdorf0H\/8ockCg+fQiuMLNAp6jgDU+prd8IoBK8fLifIVDYlmtnNcmPmoP1qrbXIyKjLZEwt2deA\/GsjEiq8m0858\/uFOExXt86o8lDP02xPqwNbZaiLWJA506t7RBMULNF8iJYJLgeVmsqQaCKZrdWJoxFJXLc0oWIoW4DUa4y\/oWSa3Gj2yKbXLhHKpZrYNJPhqrKMluhkJr2RJxFAvGnF7AzypEYFhwqmtmlPG0Z7+gYnzrS4hA1FMbrj0qe5QyGKMiROKrHxzzioh3IpB8URR3Bn6VFgGN9DWfjo51WHxdafHf4qupFJdMkWxcWp50oL461UBjj5GlF2jHEH2UxMTLDRbO9oz1V12qvVhSybUtn59WQl46LDIrBAqHTHWz\/5gpZb9s\/8AmirJFHEkMg60Ux7y3+8FFTpK0VqztFmIL+xRwA8602ltxFe05tG5lLaBmRtRxUqOGg+48qp1ra\/ATJPBeZ82qz7GwuZle7rpJ5adB5UPBaop3WWHs\/tGEX5F4gcF0J4knqTPGpy92htoNQQelU\/ana7uVNsMCAIWOPpUJgL9zFXMxaFGrHkoocK4LKWrdl5dBiz\/AFAFIY24uFT5MEzwA8Vw\/onnz5UxfbSWVW2gknwrzf8AjbovQc\/StxtIDxkNdPE8rY6etJlGjTCVi+F7VG1pejvG+YOCDz6VNW8fbxA4j1qg7T2T3kuCddSebGoO3ib9htZCjgP5\/wAqTJj1iTd\/ydGxuxm4poPLnUZexZsjfpDZPb22IS4dfOrA9i1ilzSNf60rPORpxycfJbfKICztfvDpoP640\/t7VVOJBqvdoNmva\/4Q08qqR2g6nemapGKnwza4QcVa2Z13DbXDcDFSabUC8da4\/hu0Ec6lLPaDqarLuQKv6bDJ4s6km1EbmBSq3Aehrln9tA8DFPcH2kZec1TvT9oXP6LNK4nQ3xOXmRW9vaA51UrXaRXENSgxatqrffVl1LjwzI\/p0ltJUXNbqtzpTuxVJOOdeBmtrfaNlOs06PWwfkhT+m5HvEteIsVB43DDpW+G7TqeMGnvx2zcHGDTHkx5PFlYQzYX90WVa8pHA00uXDzFWXF7OB1UgjyqHv4AjhSnGS4OrhzQkiEvvTJsRUzew5HFfaKYXsKjeX41MZtcmt44TQxbFedaHaBHOtr+yn+ac3lzqIxNh10IPt0rRGZmy9M\/RJnahrQ7UHQVAXbpHEEU1fFedaIzOblxSj6LP\/ai9KyNrD+jVQbF1o2O86bGZhnaLp\/bI86KpHx\/zoq+sTqLXsHC2+9nIkyNcoq8X0HdnQUUUwQ+SibQsqbhlVPsFW3Y9lRh7QCqAXWRA19etFFLYxCOGtj4xdMCd7WBPvpLC2l10Hi6CiikSHwLFh0GYaD3U025ZXKd1eHQdKKKzSNcCgnC28\/gTxfRFXTYXAUUUrqeEa+m5ZY8gKagHTnVK2\/hbc+BPsiiis2LzRqxcSK8uFtz4E+yKeW8On0F+yKKK35C3S8jlcOn0F+yK2Flfor7hRRWSR3MfAsbS\/RHuFPMAgngKKKTk4F5fEnrSjLwpHEWl+ivuFZopC4OVHyI9rSz4R7hT\/DKI4UUVMeRuXgltn8af31EcKzRXSx+JxsnmM7iCOAqKxVpfor7hWaKtI2YBqbY6D3CjE2VKaqp9QDWKKImqRAXMMk+BPsionFYO3P\/AA0+yv8AKiinQMubxGjYO3+7T7K\/ypFsHb\/dp9lf5VminI40w+I2v3dv7K\/yoooq5nP\/2Q==\" alt=\"Los modelos en la ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los modelos cient\u00edficos son representaciones de la realidad, no la realidad en s\u00ed misma, y no importa lo bien que funcionen o lo precisas que sean sus predicciones bajo circunstancias apropiadas, siempre se considerar\u00e1n aproximaciones y ayudas a la imaginaci\u00f3n, m\u00e1s que la verdad absoluta. Cuando un cient\u00edfico afirma, por ejemplo, que el n\u00facleo de un \u00e1tomo est\u00e1 compuesto por part\u00edculas denominadas <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\">neutrones<\/a> (<a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a><\/a>) lo que en realidad deber\u00eda decir es que el n\u00facleo de un \u00e1tomo se comporta, bajo determinadas circunstancias, como si estuviera formado de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\">protones<\/a> y <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\">neutrones<\/a>. Los mejores cient\u00edficos toman el \u201ccomo si\u201d como se lee, pero entienden que sus modelos son, efectivamente, s\u00f3lo modelos; cient\u00edficos menores a menudo olvidan esta diferencia crucial.<\/p>\n<p style=\"text-align: justify;\">Los cient\u00edficos menos y muchos no-cient\u00edficos, tienen otra idea equivocada. A menudo piensan que el papel de los cient\u00edficos hoy en d\u00eda es llevar a cabo experimentos que probar\u00e1n la exactitud de un modelo con una precisi\u00f3n cada vez mayor -hacia posiciones con m\u00e1s y m\u00e1s decimales- \u00a1En absoluto! La raz\u00f3n para llevar a cabo experimentos que demuestren predicciones previas no comprobadas es descubrir (como dec\u00eda Feynman) donde fallan los modelos.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/2.bp.blogspot.com\/-ewq1FZXsR7w\/T8f8FYGD6PI\/AAAAAAAAAWU\/2ZcSFkUoHfM\/s320\/Geometria_Universo.jpg\" alt=\"\" width=\"320\" height=\"287\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed nos dicen que Omega (\u03a9), es decir, de la materia contenida en el Universo, depende como este pueda estar conformado: Plano, abierto o cerrado y, seg\u00fan sea el universo en el que vivimos, as\u00ed ser\u00e1 su final. Parece que, de todas las maneras que ha sido observado, la Densidad Cr\u00edtica del Universo, es decir, la cantidad de materia que contiene, es la que hace de nuestro universo un universo plano que se expandir\u00e1 para siempre.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" style=\"margin-top: 56px;\" src=\"http:\/\/1.bp.blogspot.com\/_IP-xhn2P2rQ\/TFwKnTBZLjI\/AAAAAAAAFPQ\/NnC5rw073s0\/s1600\/2.jpg\" alt=\"\" width=\"832\" height=\"282\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Encontrar defectos en sus modelos es la esperanza abrigada por los mejores cient\u00edficos, porque esos defectos -cosas que los modelos no pueden predecir o explicar en detalle- destacar\u00e1n los lugares donde necesitamos una nueva comprensi\u00f3n, con modelos mejores, para progresar\u2026<\/p>\n<p style=\"text-align: justify;\">El arquetipo ejemplo de esto es la Gravedad. La ley de la gravedad de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> se consider\u00f3 la pieza clave de la f\u00edsica durante m\u00e1s de doscientos a\u00f1os, desde la d\u00e9cada de 1680 hasta comienzos del siglo XX. Pero hab\u00eda unas pocas, aparentemente insignificantes, cosas que el modelo newtoniano no pod\u00eda explicar (o predecir), referente a la \u00f3rbita del planeta Mercurio y al modo como la luz se curva cuando pasa cerca del Sol.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Diagrama De La Infograf\u00eda De La Ley Universal De La Gravedad De Newton Con  F\u00f3rmula Y Ejemplo De La Atracci\u00f3n De La Tierra Y La Luna Entre S\u00ed Seg\u00fan Sus  Masas Para\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la gravedad?\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La gravedad desde el punto de vista de la Relatividad General\" \/><\/p>\n<p style=\"text-align: justify;\">El modelo de la Gravedad de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, basado en su teor\u00eda general de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>, explica lo mismo que el modelo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>, pero tambi\u00e9n explica los detalles sutiles de \u00f3rbitas planetarias y curvatura de la luz. En ese sentido, es un modelo mejor y m\u00e1s completo que el anterior, y hace predicciones correctas (en particular, sobre el Universo en general) que el viejo modelo no hace. Pero el modelo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> todav\u00eda es todo lo que se necesita si se est\u00e1 calculando el vuelo de una sonda espacial desde la Tierra hasta la Luna. Se podr\u00edan hacer los mismos c\u00e1lculos empleando la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> general, pero ser\u00eda m\u00e1s tedioso por su complejidad y dar\u00eda la misma respuesta, as\u00ed que, en muchos casos donde no existe la complejidad, se utiliza el modelo m\u00e1s sencillo de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/08\/15\/modelos-cientificos\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Modelos y m\u00e9todos cient\u00edficos - fisioEducaci\u00f3n\" \/><img decoding=\"async\" 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\" alt=\"Los modelos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcScShW3xAYcUHOBDQpH-H7T5IAbxGeqkgdA6Q&amp;usqp=CAU\" alt=\"Los modelos en la ciencia\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">As\u00ed que, amigos, los modelos (todos los modelos) han sido y ser\u00e1n buenos en su momento y, tambi\u00e9n, como ocurri\u00f3 con el de la Gravedad, vendr\u00e1n otros nuevos que los superar\u00e1n y servir\u00e1n mejor y de manera m\u00e1s profunda en el conocimiento de las cosas que traten, llegando as\u00ed un poco m\u00e1s lejos en nuestros conocimientos sobre la Naturaleza, ya que, a medida que observamos el Universo, nuestras mentes se abren al saber del mundo que nos rodea y cada vez, podemos comprender mejor lo que realmente ocurre en \u00e9l.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTX2S1X6M44m85gIM-OmfiJMUZIJXdnEn1unA&amp;usqp=CAU\" alt=\"COSMOS: \u00cdndice: modelos y teor\u00edas del Universo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"As\u00ed es el modelo m\u00e1s preciso del universo que existe\" \/><\/p>\n<p style=\"text-align: justify;\">Nuestras percepciones del Universo son, la mayor\u00eda de las veces, equivocadas, y nos formamos una idea de lo que all\u00ed est\u00e1 o de lo que all\u00ed ocurre que, en la realidad, es otra muy diferente. Y, eso, es as\u00ed debido a que nuestros conocimientos son muy limitados sobre las cosas, y, est\u00e1 aconsejado por ideas preconcebidas que, muchas veces, entorpece la comprensi\u00f3n de esa realidad que incansables buscamos.<\/p>\n<p style=\"text-align: justify;\">Cuando se consiguen describir de manera exitosa las cosas que ocurren en la Naturaleza, como es el caso de la Relatividad, tanto especial como General, a los f\u00edsicos, les encanta definirlos como \u201cmodelo est\u00e1ndar\u201d. El modelo de los gases de las bolas de billar (que tambi\u00e9n es conocido como teor\u00eda cin\u00e9tica, ya que trata de part\u00edculas en movimiento) es un modelo est\u00e1ndar. Pero cuando los f\u00edsicos hablan de \u201cel modelo est\u00e1ndar\u201d, se est\u00e1n refiriendo a uno de los grandes triunfos de la ciencia del siglo XX.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/sumunca.files.wordpress.com\/2011\/10\/galatomo.jpg\" alt=\"\" width=\"350\" height=\"258\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Gravedad y Mec\u00e1nica cu\u00e1ntica son los dos modelos prevalentes hoy en la f\u00edsica del mundo, de la Naturaleza, del Universo. Ah\u00ed est\u00e1n las explicaciones que de la materia, del espacio tiempo y de las fuerzas universales y las constantes podemos dar y, estamos tratando de abrir camino a nuevas teor\u00edas y modelos que nos lleven m\u00e1s all\u00e1 pero, necesitamos saber matem\u00e1ticas que no se inventaron a\u00fan y tambi\u00e9n, disponer de energ\u00edas imposibles, ya que, la energ\u00eda de Planck de 10<sup>19<\/sup> GeV necesaria para llegar hasta las cuerdas\u2026 \u00a1es s\u00f3lo un suelo del futuro lejano!<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"MODELO MECANO \u2013 CU\u00c1NTICO - ppt descargar\" \/><img decoding=\"async\" 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\" alt=\"Modelo Mecanocu\u00e1ntico - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Teor\u00eda de la relatividad: relatividad especial \u2013 The walrus was Paul\" \/><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOwAAADWCAMAAADl7J7tAAABgFBMVEX\/\/\/\/8\/Pz9\/\/37+\/sAAAD29vbi4uLy8vLq6uqhoaHT09O1tbXf39\/X19ft7e3b29utra1ZWVnFxcW9vb1aWlpubm7Ly8uAgIAAcYv0\/PS3t7c0NDRjY2OWlpYAvQCnp6dPT09CQkIAxgAAAP8nJyc3NzeIiIh5eXlKSkqQkJCDg4Pk+OTw\/PA+Pj5qamrY5+saGhq17bUjIyMgzCCg6KCl5qXa9dqT4ZPD78Pe997k7fc3ip9vl9QAepLG2+GdxM4SEhI80TyD4INx2nFNzE2u6K7P8s9h02HG78ZY1li5z+yAq97W5fRSfskAPLSnv+MDZ6sATLJ+qNACc5YAXagEbJuszuJTkJ4lbL9Rl6VlndI+ZMAASLeevONQitEqhpuPwMxmqbhCmaoAVbROhsR4qLez1dxaqZqo1MIYgHoAlTGG3YZG0EaAoIBJ3EkAfAAsVixThVMcXRxe4V4uLh7d3f6kpP9oaOJhYat5ef8xMf9RUf\/Q0P+Pj\/\/r6\/+4uP9a4HEzAAANR0lEQVR4nO2diX\/aRhbH3yB0AxISgoIkJBxAXCZgG19JkwC+42w2bbdJd5vUbjfew2z37F7dbf\/1HYEPbnsbzoHf5xOjK+J99WaeRm9mBMBSSy211FJLLbXUUksttdRSS\/UTmrYBS41HJ893p23CxHT64mcvF6Ygv\/z5qxeL4trdTz797NXptK2YkE4+efSLV8\/paZsxEe2efP76qzdvFqIcUycnT15\/8ctXL6dtyCR0+nb34aMvPv\/ViwUox7vPT+Dh60cPH3\/5dtqmjF3o5C3VhH355TviG430KQ5MLiz9+GTatoxfFLRgYZeatimTURN2UbSEnTWh\/vGzz8bhcfbh669mH3ZUmgdYyfFZavdGBJIW7t7IFX3DTjQPsOGEwksBn48D2udDiPGzeCMdiCUVysfgGwmSWJphGYahA2nJhw8CTqIpxhdgJR8NnMBdn2geYAVbsXmrlEowpu5VGV3XMKC8mvCGrVWvDIj1ikIwlkokeZ+t6BSfCuh6WtBXLS2ZUPyr9pp0daI5gV3lLUexY4minZB4UfeBL2QpSTmo2TqGfSb6DXU1ZmpCgtMUx8yu5YJyQuYcR6SNEISCV4FrbmD5rBQUM6lgVgmaKQkYIytj2ETQwSV6zRSLsYzShFVDGTbiNXJqRgTF0cWiwRWNeYI1wiFZNn1FPx80wrLuBCWg5WAwKchGUQRERRJGRDEUPiIFfSgVAn9Is6SQSluaLYeDRVuaI9iAEgj7fH5aCdCqzICqKAEAVlFVd90Nv5yoCFyYkwQW71EFfHlkgQ0z4JdVGgRLuD7RPMCOTHMBe9suQuimPYWay6jjAPaCbi5fbYa2Q1zNBey9RZ1f3KJJQvfDHFmwcPE1e7MsmmzXXsJg4fzsZlHO9sC+\/5go2CePbpKH5MPC+TkOUbtuzV0AWPqjJ0CduGl\/y+zOELOkwcLZI6BeNmH57mhMGixNw1cXyIWleKs7b0EWLIKTb04uvkInuADTvNy9myxYgN3HXz7\/+syts6wpdu8kDRbg5M2bR59jWC4S695FkwaL4PTdN78+xa1FrSdvRRwspqWfv8OwQlHp3kUerCu3Pyfcm3wkE9aV4vSkVcmFjeUC3ZuIhUVWtqdvklhYNmv1bCMW1uf03GbJhe2481w1kqn3Hz+ZjjVjVljr7eMiFlZN3zzNIkh7dRV\/kArLZs3rRQSCrlohiVzPMsZNMEYgG8DY2LWkwvpt5Ta3TulJPed+vv+ISNiwwbStsU6zhUEoLM3n2tfMTCjmdtGTCcs51k0pRhBOimYQByh0RiQsY4TbYJWgXwxaPvCQCes3bkaNuJ71JpN6KYuASFhKdNpXOVHGEoBIWMRGzPbBbqwZiWTd1iORsAEjdguL6+yqGlPcck0iLDBBX7tnmZCqhN1eLiJhFaOj54PxJnVbADdAXUzLpHEJUWaufRwGhIscw7kPQSTC0iG+A1Z4pjnpVoAiDhZoO9wJmzAyhh8vPCUQlrG7uqEDvNLcQh4sgliwcwvnxeX4yrOEzelBEHHabzwIxGLW0FQyYVGmPT5hsYm1ZNp9oCUPFqik2gHL0T45xhEKy+lMx7phZYK2QWSdRaAmOrdYqmZmm\/dZAmFNo7PKMqYTVrMtzz4lC5YCJ90ZjGPeZ3YiwpAIi8C2Oj1Li7IQbmYuMCxpcyyTCgzwH4Gwa1IP7NVwcvJgWX3gFH7SYBFIqwN3urCeCRozbiFQEgN3kgdr2QOn0ZIHmw3BoIpJGiwFOW2oZydqzZhFgRZZIFjDHAh7QRgsgqC8QLB2bIFgM+rCwAIkFgl2deBDD4GwqfACwerCENiz+8Gijk\/Uu2NWlPR\/OGw\/0WrPDIvpa8334bACDcgn0XSACSBg3Jd6SAHKkoH2dc\/cnK5QiRu4D8Pe6918aS3HmUVHDRuaISlaiIdIyFCyJpcLaf6RWToC0aWeiRA3uhesO5TIfGYGUyod01Un7We0ZMDrF3xaJKZJucjg009ed8He+YhHgex1QjKXDlpihjEd3nTWJC8AW3T4NPAGc9cJJih6WDH+uFVnPU0NPsVaqCiIQd0RS\/aa6iQTXvDaGVGLhFczujhLAZkaBvvpb8qb0fYtnr7cbERETJanRdtUaFZWTMSmVUpVQcr2TAObqoYFqN\/+7vfxeHxlvXFc29je6aDu620xKMFsa\/CtpxLfK+9v1Y8b1XhTKyvrVYxdPspHO0g9Hqr16hJEtd5hcrXW+T6TmVByQAvKU4kf5q+X8wfljVr9eK9Rrd5iV8oHm\/lCIRqNtsA9V\/9mWAPaxtFKvJ6HnrKKsbf3t2r1w73GNTYu5Fv7Rzt5zF2Izjhs\/0e86Ea8vnO72ltDowVMveFiH+7tVTH0SrVx6FIfbDa5ozPIjcDul5aJbsVrO30OB+hxtida2NwuV7Yum9zV9RXX2Ri7Uj46cMFnyNuob8IturVyme93eJt6ne0p5DePypWNrctLXMyrKy3sy41Kedv1dy\/13VfBM9IrRYHj9MAW7sHablHvXSjqVm0Xu1bfa1w7+xo7X7g3tedgu3B\/Q+4SgnTXKAMPFC7j\/w9rx3\/ugnadfbBdbnEfumUcx7P65dZGZX8fF\/OuQt570Tw7Wxujo0XAd\/b1eCBaj2+N8HJenTYaze8cHG3joIapG82qXd07rNea4OWjzS5v32DnN7Z+4oXvFQI10\/ElTdbooMN\/irpLeCG\/s7mJufcrW7XbiNbCxtTY2R3HF8obRyOruP72\/lkP5OvxjZGyDhQO4y1u985dP2xVbeztwzoG39jf3sxf2ZEvVzZH9J3tPe+Y9TBemfytAnPn8xi81WA5dr0drzZcboyN6\/b+5ahq7m3juMm6P+Rhbny6+lIPrtu4IYbBtyu1FnQ8XsWttfXGaKxKXrcXPbB5GC9PhbVN19+PsTE3bqhtHLvEK6NwLYKM2ILFrHvTZ73W1W2osHG8jkmP90cSRxCUWoO+mqzbs\/XYUqhjn67XDkYVMXF78Wo43+beymywUjf5W095\/fiouTAauxBYJc6lPWqszwZrG2xLo6tZCEwdYcijRnV7VOccnTyjTQdQwCfwGY\/2GjPIOmohYPQAbFcbR9O2ZCKidWG7urcYrB6U+cO3ewfTNmMyQhD647fDWQnqka786c93lGFyYPdX\/pKeuR7yMakS\/2ufLBSZ2oof5nOLAIvbJpfxegHM4rQtGb88rl\/rUQRiaNqmjF5dPWoeiF7Ga1GP+3qVKVk0MWHWmsuKFwViYG\/dqfIB1LaOWS9bD8X+4DzfSKkAC8BxNMWxHG77MjSgQABi2QBibsYlFWo36WFpnmFpORkKi6kkL5SCXp62k0VO1HXFtJlcKnmVcMq3pcLn2rO+RC7iRAwxIJWEmNcvK6u8YUlMOsPrtOxtHpKvtaXC5xpWStqaLGQzaaHEKF4hF0nwIZ6j03Y6wcW8bppjpxav3Cax5ho2kNV4v98qakIyF4pIqWxI5Iuamg1KWjaUxqybh+2sEJ7raByQZY6RLc7\/TLRoUNUwExBlTlBpn+WOwdrp6OJAoM417LUYp3dQqJv2X29POSOQ57sFdT0Sibv5naXWbzK5Hwd76+X2jB0itm3sgYNGvDONiMAZPGdrnuVx\/dqVlkDIHjxna47lge29le50E0KpwXO25lceKDfWe\/uwKX3w\/I+5VZO1ZyQXAiFF4u\/Wl6vVfE\/XCQJ+vu88\/bUf78OKYbUseaV4P97oP6CoNHh+2rxqP77Xn9WvT9iSsat9pHSHEOQMwhzrjh7uU1+bSg2eUjqXckeF7\/RlxTeeNaJQXdbaAL8iCJHV0TNs9DDl\/9vgmS7zpOjBgevN6Nbg0cPf\/f0f\/5ykSeNTueHmwIeNlKb+9eDBv3+YqFHjUi2OH9Ld9PDAUX8\/fP\/gwYP\/zH+d9cDO3nreHQ83ZKQ0+u+DB9\/vTtCqsamysuXBrJVhozl\/+PHH7yZm0Bi1c7i+uYNZh80Fdd9aPTGDxqn9+MZmfRqjwqegfH19v76yDdHNcnlgQd59fDJJm8am8nq1unJZvqwf1g4Geff07Tdv5z4SQ3N+2Uq8ulUeNiXm9OTss+cUAbSF2spxKw4PClDUycuH5xh2omaNSVGXdEgg3n35kn56\/oIMWLhjVPLuKVDvL94RA3uXnpwHHr8jMYvaT2dnnrdvF8SzD8+fwC4Bsfheujgn8ydI+4l9\/3QhmpJNPVkgx9JnH\/ASr3mTG54WRuxDku+w6PodN80FoOmrMSX4LzV7L7wZoSSZtW5f1BS2Z+llXKMQq8hyAMJZARRRLCYsS0CqxXIiUoSw18eZs\/WSqg+UPxha1VTD8UKwxIdSpiGLmWTaWqNCIeZZWDOIGkQi2Kqi+zjFywQN4DXOcAwZQC65sF4fpZbMu88xN\/JnYmImrce8jG2AWeSMnMNLnPiMTmBYNeXoRMEGdd1SbK0kGRooqbQjh+2SyRYzusboYSOT4adt4Qgl2DKLgGMZmuMAcRwXgACH4xZeQn5oja8nRowpTNuEiQq1\/iCAjsCLCArDSy211FJLLbXUUkstdaP\/AV2QsXRAIdfoAAAAAElFTkSuQmCC\" alt=\"Teor\u00eda de la relatividad - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">As\u00ed ocurre con los modelos que describen la Mec\u00e1nica Cu\u00e1ntica y la Relatividad, son Modelos Hitos en la Historia de la Ciencia de la Humanidad. Ambos modelos han sido explicado aqu\u00ed, en mis comentarios muchas veces y, adem\u00e1s, no es este el motivo del presente trabajo que, se circunscribe a explicar lo que es un modelo cient\u00edfico y como funciona, al mismo tiempo de c\u00f3mo se valora su validez que, en realidad, nunca ser\u00e1 definitiva, que es lo que ocurre con nuestros conocimientos.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\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%2F2022%2F02%2F26%2Fcreando-modelos-cientificos-para-saber%2F&amp;title=Creando+modelos+cient%C3%ADficos+para+saber' 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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