{"id":27263,"date":"2021-10-13T05:46:49","date_gmt":"2021-10-13T04:46:49","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27263"},"modified":"2021-10-13T05:49:01","modified_gmt":"2021-10-13T04:49:01","slug":"la-gravedad-esa-fuerza-misteriosa-4","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/10\/13\/la-gravedad-esa-fuerza-misteriosa-4\/","title":{"rendered":"La Gravedad, esa fuerza misteriosa"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Investigadores de galaxias enanas sat\u00e9lite afirman que Newton podr\u00eda  haberse equivocado | News | CORDIS | European Commission\" \/><img decoding=\"async\" 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\" alt=\"El universo y la fuerza de la gravedad by Juan \u00c1ngel Villase\u00f1or Cornago\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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XrLHFuwKNyiExZAgghtnlXmoTRRix1KMzvyAGkkDTAStGAlj\/L\/AHO7jwYHrhEMnTLzFqUrkNQGCqNgAA6oXAEZVSxujM4DecBGIs2cXQZurBNr0z+AENvKa4CNtcNMcjK8QOiMF8AIRBBAEWGFJQw57k9UtaDxd+7CpcssQqipJoOvyG2GWpwWouKqAqnKoFatTReYs1NF6AzYucd3zEEFi5x3fMQRWrwudzm6TeZgkyi7BRTecAAMSxOgAVPVBO5zdJvMw5jcQKOdMAZtYXNE68HPwbYspfpl5ToPFS8hkZjnK9talT7KrQY0rFHznPiSaIDShcAY09hBdwyqVGVaQtCm8spcSpu75jEBzXpAKNiiI2pwWovNUXV2gV5XxElvigMSULvyiaYs7ZkDNm2nzJGuH8dnMoBTkShmFoKkjWVBBrpZw2uFDCVtdqfCgViNxZ1P+3GLWOTLX\/Lr1szmvZdHwjVAStCmqSlHNoKa5j0LV3GifBDZswfaFcluyk2Ib9TvIQ1\/1G1wu1uVmlxpYTVr+Ojr506omwVXZThLmCqsBWgrVGpmaYqRnzhmIBUlo6n0eSZUGtFzprzyGjXHPWaQVbljapzVh7SkYMI31i4WWWahjXLk54ihxjy8+8pqR7vG1Pdd3YjURsESOf4LtgIDDI0OMdLJIYAjKOFyy411Mr62miQ9EgRIeiR5ssnnyySRIsIkYRITwlahLQAEX3N1BtOF47BnGXvK6jO3fpwvpDNBmTCPaPhh8o4vhJQ2cdx6QcHJLUlZhJXnVAoddAMus9ccDbLbxbUArqdqE9S80ddTtj6LxcPXr8RzZ46UpVkckKb1GIKItS8xtBRN1RfIoKmlco3Vp9HbYycqWiitQoZL658m9WpBrUgnE4xe\/s\/VXnTZrGrqi3SxqeWTeOOnkgV2nXHX2h6\/XRp+cW8jy8uPLpJ8Z+N4mPJO2TyGZYZgcoVN4VqDhSmZJOAG04Rv\/RGyy2nEYOEW87aCagBFB+5iST96lMBW9f8ATBBxatXNiDovBQpBOulTTVWNHwBaDZ5l9yEDi7dPOIJwN3MCozNBqrHu8TknJ1yyeLzeG8fbHF6BbplUIrT\/ALlHJWxLwK48oEV1VFP+7KiN688MKjEHLTGv4TtSy5bM9LxHIU5ltDU1DOsdvPU47v443DvHLU+uEMZumlaGlaV0VNSBXXgeyMEw6VZiwvEhUyvnyUZs2wddBjHHdRCTKLGijHPUABmSTgANJOAh09rqhFBuHEvQjjCtRUVHMU1AGupOJoLPC1tluR6vJ4iVdUFbzOXdAKszHqN0GgOOZrGvnUyDFlAGYpQkAuAKnAMWFdNK4VpBKAMEbThuzTZcy9aLrzJ0pJqsjLQB6XSwQUrdVhdwzBx01ElAgORcQChNbxdgTW4pzOIGoUxOOIQkSb1am6q4s2dBow0sdA07ACQWideIoKKooq6hWuekkkknSTqoATp14BQLqDJQa4nMk\/eY6+oUFBCYAggi2F4rE4zNCnKX+Jh7epfu6ccIAP2akf4jih1oh+7sZhnqXDNjSpGSdJ8cYxAWLFzju+YggsXOO75iCK1eBEDTSG5t5i3RWrNTbdBptpErPNLTTMbEi9MOqqgso3XgojIGE5vh70wHyVh1xCy\/4n+m3gVJ8AYspfrFi51dKpMYbwjFTvDUPVCBFixYvd9tXQb3RlX9RWK4MBYmn7OXsaYOvkHyYQTeVLRvZrLbZizqdxBIH+mYzZhfBlaWIKdMVF34gSN4WISJt0moqrCjLlUZ56CDQg6DryISlsGUIxCkcxjlQmpRjoWpJB0EmuBqsg5T7OYpu50yZa\/eQ5UOGsGm4iE6RQX0N6X7WlSfuuPut4HQTAlpIF00ZPZbEDokEFPhIrprAWLOXUESmExSalCBe0ZymrjtSuWcNszS2cI0tkOm6xFPgcFq\/FFMiU2lk2EB17RRgPhaL9imTBlMRxkAzggbknU8BFcvjTjvuOssVoQDByANa08mMbzgrhhK0WYraxyu3Lxjz+fPmnk8TeGsIwr+UQKRa4Kn3CzNJu3RqmjPPNtgjwcvizLHddHDyd3r+PWbNwjKb79N4p45ReW1yRiZid5frHlFm4fJahk0BwB5Z7cY2sy3OaNxQwpkr0oNeNI5+fg2VpvDL3K7e2+kMqWDcF8jTiFG86eqOO4S4UmzSWqzaOSDQDVQaI168IHEkDIgYy5RDaDiASNkaJrbMYlZs5SamlWZ\/wBoI8Y9HB4Ux3VLnhh8\/V\/hW2TJiFJkxQumpDE0xFbgLYEVx1RzMydLoRyphGRbkL2AliOtTFm1TpdDi7bgqfqJbyjWmeBzJaja1Zh7G5H6Y6fFhJHh5s91seBeFJ0uZfloCowZEWikH2mFTtvMTSOtf0kspFWdgfYVQ504Xg1zx6o8\/nT3fnsWAyBOA3LkOoQqI5PHwzu8vpxeVnxzWLoOGvSFppHFqJarUJpcVzN7Qx1qBoEaAnT19euOr4J9H5TWdZsyrNMqQAxUKKkDLMmlY1HCvBQlPQOoRlDLePKpUqRdUFjipxpSL8fWf84\/inJcs72yVJNvmIKK7AbCRETxk0k4tTnMTQDpOxoOswCZLXmqXOt+SvcU1PW1NkQmzmal41AyGAUdFRQL1CNd2sdQw8Wn+Y3WJY8mf9I6QhU2YzGrGppQZAADIADBRsGEWuDuCZ8+vEy2YDAkUCg6izECuysXp\/onbUFeKr0WRj2VqeqKXPGXVq8487NyNJXR\/wB\/7gIlLlsxCqCSdAxP\/wCRtRwIUF60OkoUqAzUY9QDMRtRXGukbJbKgW6siY66TMYWWS1cQxLNfmChGBddwyE7V170527Ll50mOfug8gH8TDnnYpptOUWRwZa5vLEie+AAKynIoMgLq0A2DCOosE22Sb0+zJYmlyq3kk8WxIoQCz1MwkVvc\/Rpit6JcKWybapQFqnstS82+5KKi1qTeYrdpdxIU1ag0GI7fdJylx+uTnSmRijqyMM1YFWG8HEQSZTOaKMhU6ABrYnBRtMdN6ccIy7RammmoRFEtFWnGOFLG8xIogJY0rVqU5OJpzk60FhdACpWoVa03muLHaSdlBhEy7isT41ZeEs1fTMxFP8ATBxHTOOoLpqwQRKRBAYterhcZtRqQc876\/wxtOOpTAZ4Oks7G4rNQY0BNMRnSMwJOLG7QKgxCigAOAqb3Oamk1PVhBFavGCOTO6anqDOvmwhVlcBxe5pqrbFcFWPUGJhkkVmOnvLyDpFryfrVB1mKsWUv1N0ZWIODKaGmgg6Dvh1qUH7VcnOIH3XzZdgPOGw00GAjjFvDnoOUPaQCgcbVFAdgB9oiEicUrgCrCjKcmGjcQcQRkYBMWiwm4sQsz2iaK\/SJ5r\/AIjgdNDUmEyQKF5ZLIM\/aTpgaPxDA7DgEQDgXlsc0YYHRgdBBzB1HAxPjJbc5bh1piOtCR+lgNkRl2kgBSA6jJWxp0SOUvUQNdYzcltzWKHU4LDqdBXtUb4A9VrzHRscq3W7r0JO6sRmo6DlIy9JSvnGTZJlKhbw1oRMHXcJp1wuVOZMEdl1hWK9tIBYAOoxYl2l1FFYjcSPKMta5hzIbpIj+LKYBatcuWfgC\/spAlS9cf227x+sXLXaqodtIocePdS\/\/k\/qRNrUD\/hS\/wBZ83imWG7GmPJZLEZVpKmoy0xufRv0enW+eVlUVFoZk1qlUBywHOY0NF07BjGka1HQssf7aH9wMfQfofwYLNY5SUAdkEyYQqrWY4BNQoAwFFGxRGXkcn8sdz7TG3L01dg\/s\/sMpeXLM5tLTCSDuRSFA6jvhXCXoPwfMBAkiWdDSyUI6q3T1gx1c1opzXjlf35N77VrMZXjHpL6INZPtGmF5RaiuqVYE5K4vAA6jWhpoyjnr8sZIW2u2HdShHeMe92mxpPR5MwVSapU7K5MNoNCNojwifwdMlsyTAFKsVN5lTFSQSLxFRUR0\/F5ry4+\/sZcmHW+l+wekLy1uFEZRzQOTdriQKZitTjjicY19vtrzphmPStAABgABkANWfbEOKQc6aDsRWY\/qujsJgLyxzZZba7Yd1KEd4x6JjJdqdrrRI1aTlG+9GfR57RPCzAVlqL71N1rugBecLxwrTKtIoWUTpl7i6IopfYXZUtQcr8zDsJJOisd36BWFZSzCGvNMEtq3bgK8ujKrG+VJJozKtdApjFeXPrhbGnDhMs5K6lZaIoRFCoooqgUAGwRXmvDZrxUdq5Ry\/ddzCSNbwtYVmKzBTxiKSrSyqTGCgm4HKMVB2fOORtNmlzZCniHFqmuvEATHmO8oVvu4fmpoVsK4nIEx6NZZYBUFasTUZk01AZHr8Y8\/wCG7bKV2DEOSWvSpbc8hiF9YtIxdboH2a5ZVUise3xc7q4ub52OPeZRORZLsl5QnIiG6LTPzUBalZCUzxLVGLsfu3RGptfDCohkWMPLlE8tiftZxGRmsuSDRLGAqa1JihbbdMmkXyLqVCIoCy5YOhEGA2nM6STFWPTMXht2IIyBo15Q\/wBVK\/xCE2HF+4MR8V0bYshXiwlmNAzEIpyLVqw1oubbxhtEHHqv8NaH23ozdQ5q9hI1wl3JJLEknMk1J3k5wD\/WAv8ACBB9tuf8NMJfVU\/iiuYxBAWLFzju+YggsXOO75iCK1eFzuc3SPmYbahfHGDSaTBqfXuahYbbw0Qqdzm6TeZjNnmlTWgIIowOTKaVBpjoBqMQQCMRFlL9QRypDKSCMQRmDFm4szFQFf2Mg22XqP4O7Xmhc6SKX0JKVGfOQnJX+TDA7DUBEBNGZWqCVZScqgg5EaxqhvGI3PW6falgU65dQO6V3GAWm8AJgvgYBq0cDUHoajYwOykHq4b+Gwb8J5D90mjfCSdkAepsf4dJg\/Bi3WhAcb6U2xXOqMupBowII0EUI6jlDvW5mTG+BocB+wtUjqIgEjA10jI6YcbXMpQsWH4wJnZfBp1RKWyMQvFG8SABLZgSSaAXWD1NcgKR6LwP\/ZgrANaZrqSAeLl3Ly7GmEMrHcKbTFblJ9Rbp5w1oBzlyz1Mv7GURkzJfu+7MI\/cGj1DhP8AsplFCbNPmBxiFm3WVtl5FUrvoY81tvBc2VMaXMCJMQ0ZTMlgg9bdddNYTKX4S7Vr0v2Jn5q\/0oL0v2Jn5i\/0okLI5yudUyUf+cZ9Tmal\/Ml\/zRZKBaX7Ez8xf6cfR3BdvSbIluhweWjDXioj509Tcez+ZLH\/ADj0D0A9JBLT1W0NKCA1lMZks0vGpQkPUY1I0Y0wwjy+Xx3PDc\/GnHfb0yaca1PyinNaMsRr7Gr8oUErpP8A3fSOT1eiGWc8sR4HwvPWZaJ01ebMmzHG53Zh4ER6h6Zek8uzy3s8pr02YCrlCAZakUPKo1HI0DLM0wr5VxyDmyl+NnY\/pKr+mOn4fFcZbf1hy5buiCY38rgBpSq9oluWahlyEBDsDk01qfZIcMOea4BedHQei3B7SrFO4UaUrtLqLPKWWtLwYIZr3ReZUJOBP3GOojnOD7fa0nJbCjTi00NVwXEx1JNBTEGtaUpQjZSPZ7vxl6bC3\/YFJcxpQng\/w6FpVkvaFlqGEydQ1LOTT8R5Q3vBrKlsWVZ5yTUfk3hNVnmsQGabMAvMz1BPKKhVqBpJ11ulia0yfN4Nl2dphvX7ROmSkLlgWYy2dGYEXjyAcaYZxrk4SSWwWXMZ2JWiWVRY5d6tAGmsvGTBlmB0tVbO2Nli8y65TKV6e9lxpevHUoZj2D\/1C3lhcDgdWDP2DkpvNTHmdk9JrWhmJLUrUmqygWAe8CzuTfaaxAK1djzqg4RYn+llsKXGmypeOJULfNaYEIGIy1DM45R5L42X492PmT\/TqPSPhwWaWyrRZsxaKoNWAOF9jnQdhIw0x5UxHVFyfPRmLM0yaxNSSQld5N5m8DCltbDmKibVHK77ksOoiPTxccwjy8\/L\/TLbCWVyA1LqnJnIRTuLUvdVYzdlLmzOdSche8wvHddG+N56O+is621mFrkqtDMerM5GYUVq1NJJoNpwjoLT\/Z3KC8ifMva2VSvYKHxjaY2vNcpPrgvW2GCUlj8FQSNRcksRsrTZCAI2PDPBEyzTLk0ChqVYc1gM6ajlUbdxjXRCd7EEBMPWyPSrAIp0vyR1DnN8IMEkROXLZjdVSx1AEmmvDRthw4pdcw7eQnYOW3akQm2lmF0mi53VAVewZnaanbAPkSFU8txWmSATKb2vBewnqghVi5x3fMQRWrwudzm6TeZhcMnc5uk3mYXFlL9TlTGU1U0NKaCCDmCDgQdRwhxVHypLbUTyD0WPMOxsPxDKK0EBOZKZTdYEHUcMNY1jbEDDpdoZRdwZfZYXl3gfdO0UO2M\/ZtrlnrdP5lHegMJanAu1vKMlcB1G4MDd6qRIPLOcsrtRjTuver3hAbI+agONaG\/TaVHKUbwIrwHaf2Z2GXMtwa9e4qXMmKrLdN4XUDChINL5OdagYR7ImEeA+iXDPqdrlzyCUFVmAZlHFGptGDfDHvNltCOivLcPLcVVlNQRGHLLvamS6hjyf+2exos6zzhQNMlurbeLK3TvpMI6hqj1dWUAsTQAVJJoABmTsjxT+0P0m9YtP2LkSpS3EIqAxrVnpqJoBsG2J4\/pi4usEWGtkw5kHeiN5rEPWG1S\/wAqV\/JGy5UZhnrDapf5Ur+SD1htUv8AKlfyQGxsHpFapIuy5rBRkpo6jYFcEDqhtr9LbXMBVp7AHQt2X4oAY1i2yYMiBuSWPJYDbpvvXG5iPKKXjwt3pPaoJLd+arN0VLeQifqUylShHSon7qQuZOduc7N0mJ8zCgo1RdDpuBPSO22WWZcm1JLlglrjGXNFSRW7RXIJzoNphdq9JrU7l2tky+woTJQS+TnS8Lh1aNEc9BBGotPOllixWZMY5tMmYneAtf1Rh7YSSVlykqSeSgIFdV+9dGwUEVoIJNmz3fB3ZhqJJHUDgIVBGUUsaKCTqAqewQGIyFrgMzh2w\/1OYOcAn+oyy\/ByCeoRgykHOmflqzeLXR2EwHuEmWspElIKKihVGwCnbCJs6NXwLwylolB1PKGDqaVDayNRzH\/qLVa\/9EejGPJlbtqPSizLNs02tAUAmKx+6VIro9ksOuPOLsoZsznUouL3mBb9IjufTXhJZckyFI4yZS8B91Aamu+gFNVdUefRln9bcW+qx62R\/DVZe1RVu+1WHURCGJJqSSTmTiTvOmMQRRqkqEgkAkLmQCQK5VOjriMdJwH6Uer2aZI4u9fZmBBABvKFo40jDsNI5sCIlu7sWLFzju+YggsXOO75iCIq8Lnc5uk3mYXDJ3ObpN5mFxZS\/RBBBAEEEEBka9UP9cmYXiHA9sB\/FgSOoiK8EA\/jZZzl02o7Dwe\/8o2fBfDDyCeInzZdcwVBSusgMa77kaWCA6PhD0htM9bsy1Bx7JZpanqZVXtjSmyzGxADdF5bftYxWgMA82Ob7qZ3GPyiDyXHOVhvBHnCro1CGy7S4ydhuZh5GAWcM4xfGsRY9bm+8md9vrB65N97M77fWArhhDAjHIE9Rhnrk33kzvt9YybRM94\/fb6wERZJnu5ncb6RMWGZ7th0uT+6kVpmeOO\/GMhBqgHCytWhMsb5ieQYnwgMhRnNl9QmHySnjCIIB4WUDi8w7kUeJevhAHlDKWx6T4diqD4wiCAd6xTmpLX4b\/8A5S1OqBrXMOBdqagSF7ooPCEwQABBBBAPslrmSmDy2KsNINOraNkbZ\/Sq1kU4wjaFQHtC1jRQRMtiLJU5kwsSzEknEkmpJ2k5xCCCIBBBBBIggggLFi5x3fMQQWLnHd8xBFavH\/\/Z\" alt=\"Qu\u00e9 es la gravedad? - VIX\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT7WUQoc15TvcLb1FWMwXpc_6EO_wVFxgLsqg&amp;usqp=CAU\" alt=\"ASTROFISICOS DE LA UNAM PROPONEN TEORIA DE LA GRAVEDAD EXTENDIDA \u2013  UNIVERSITAM\" \/><\/p>\n<blockquote><p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La\u00a0<strong>gravedad<\/strong>\u00a0es\u00a0<strong>la fuerza<\/strong>\u00a0de atracci\u00f3n entre objetos. En el\u00a0<strong>Universo<\/strong>\u00a0toda la materia se mueve a causa de \u00e9sta y otras\u00a0<strong>fuerzas<\/strong>. La\u00a0<strong>gravedad<\/strong>\u00a0depende de la masa de los objetos y de la distancia que los separa. &#8230; La zona esf\u00e9rica alrededor de un cuerpo donde act\u00faa su\u00a0<strong>gravedad<\/strong>\u00a0es el campo gravitacional.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Dos nuevos estudios realizados por investigadores de Australia, Austria y Alemania han puesto en entredicho la forma en la que entendemos la f\u00edsica de la gravedad. Los descubrimientos, publicados en las revistas Astrophysical Journal y Monthly Notices of the Royal Astronomical Society, se basan en observaciones de galaxias enanas sat\u00e9lite o galaxias m\u00e1s peque\u00f1as que se encuentran en el extrarradio de la gran Galaxia espiral que es la V\u00eda L\u00e1ctea.<\/p>\n<blockquote><p><img decoding=\"async\" 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\" alt=\"La ley de la gravedad o gravitaci\u00f3n universal - Qu\u00e9 es, f\u00f3rmula,  descubrimiento de Isaac Newton - EspacioCiencia.com\" \/><\/p><\/blockquote>\n<p style=\"text-align: justify;\">La Ley de la gravitaci\u00f3n universal de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, publicada en 1687, sirve para explicar c\u00f3mo act\u00faa la gravedad en la Tierra, por ejemplo por qu\u00e9 cae una manzana de un \u00e1rbol. El profesor Pavel Kroupa del Instituto de Astronom\u00eda Argelander de la Universidad de Bonn (Alemania) explic\u00f3 que \u00aba pesar de que su ley describe los efectos cotidianos de la gravedad en la Tierra, las cosas que podemos ver y medir, cabe la posibilidad de que no hayamos sido capaces de comprender en absoluto las leyes f\u00edsicas que rigen realmente la fuerza de la gravedad\u00bb.<\/p>\n<blockquote><p><img decoding=\"async\" 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alt=\"Los f\u00edsicos buscan el axi\u00f3n un componente de la materia oscura mediante  haloscopios \u2013 UNIVERSITAM\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;La teor\u00eda fue bautizada como &#8220;de gravedad emergente&#8221; y puede aclarar esa\u00a0<a href=\"https:\/\/www.elmundo.es\/ciencia\/2014\/04\/06\/533ee252e2704eba338b4581.html\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0que tantos dolores de cabeza est\u00e1 dando a los cient\u00edficos.\u00a0<strong>Erik Verlinde<\/strong>\u00a0lleva seis a\u00f1os observando el cielo para explicarse el movimiento y la velocidad exacta de las estrellas y ahora concluye que no necesita invocar ninguna misteriosa part\u00edcula de\u00a0<a href=\"https:\/\/www.elmundo.es\/ciencia\/2016\/10\/09\/57f7f63be2704ed6118b45d3.html\"><a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a><\/a>\u00a0para entender qu\u00e9 pasa en las galaxias. Las cosas no funcionan exactamente como predijo\u00a0<strong><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/strong>, aunque el padre de la gravedad s\u00ed estableci\u00f3 las bases.&#8221;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Oc\u00e9anos de gas fr\u00edo dan a luz a galaxias gigantes \u2013 LaFlecha\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Part\u00edculas del tama\u00f1o de una galaxia: la materia oscura borrosa\" \/><\/p><\/blockquote>\n<blockquote>\n<p style=\"text-align: justify;\">Las estrellas y las galaxias se comportan como si estuviesen presionadas o aguantadas por algo m\u00e1s fuerte que ellas. La gran <a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a> requerida desconcierta a los telescopios que intentan detectarla. Hasta ahora, los f\u00edsicos han optado por la existencia de una &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; para explicar ese &#8220;algo&#8221; que desconocen y que ser\u00eda necesaria para explicar el comportamiento gravitacional que los astr\u00f3nomos observan en el Universo. Esa energ\u00eda oscura -dicen- existe en gran cantidad (supone el 25% del Cosmos), pero hasta ahora nadie ha sido capaz de observarla, a pesar de los muchos esfuerzos por detectar su existencia y explicar qu\u00e9 pasa en las galaxias.<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Ley de gravitaci\u00f3n universal - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La ley de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> ha sido puesta en entredicho por distintos cosm\u00f3logos modernos, los cuales han redactado teor\u00edas contradictorias sobre la gravitaci\u00f3n que intentan explicar la gran cantidad de discrepancias que se dan entre las mediciones reales de los sucesos astron\u00f3micos y las predicciones basadas en los modelos te\u00f3ricos. La idea de que la \u00ab<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>\u00bb pueda ser la responsable de estas discrepancias ha ganado muchos adeptos durante los \u00faltimos a\u00f1os. No obstante, no existen pruebas concluyentes de su existencia.<\/p>\n<p style=\"text-align: justify;\">En esta investigaci\u00f3n, el profesor Kroupa y varios colegas examinaron \u00abgalaxias enanas sat\u00e9lite\u00bb, cientos de las cuales deber\u00edan existir en la cercan\u00eda de las principales galaxias, incluida la V\u00eda L\u00e1ctea, seg\u00fan indican los modelos te\u00f3ricos. Se cree que algunas de estas galaxias menores contienen tan s\u00f3lo unos pocos millares de estrellas (se estima que la V\u00eda L\u00e1ctea, por ejemplo, contiene m\u00e1s de 200.000 millones de estrellas).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR2qT2_2yL3WLI4Z56hiPjKzD5yg1itzODxzn8kAPNKHa8tOk6dJlkV_r7OJuQNJ8oGpB8&amp;usqp=CAU\" alt=\"Ant 2. Galaxia fantasma, vecina de la V\u00eda l\u00e1ctea - PressReader\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgVFhYYGRgaGhwZHBocGhocGhweHBweGhwcHBwcIS4lHh4rIRoaJjgnKy8xNTU1GiQ7QDszPy40NTEBDAwMEA8QHhISHjQrJCE0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NP\/AABEIAMYA\/wMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAECBQAGB\/\/EAEIQAAIBAQQHBgIIBQMDBQAAAAECEQADEiExBCJBUWFxkQUygaGxwRNSQmJykqKy0dIGgsLh8BUj8RQzUxYkQ5Py\/8QAGAEAAwEBAAAAAAAAAAAAAAAAAAECAwT\/xAAkEQEBAAIBBAIDAAMAAAAAAAAAAQIREgMTITFBUSIyYQSBkf\/aAAwDAQACEQMRAD8A+Q\/ExzqptaGxxqtGi0IbSo+IapXCgaXDnfVtahzU3jQBQx31AaaFXA0aGhrxrpNCk0Wx0d27qs32VJ9KNFpUtxqt6nV7KtDmFXfeZRHMTPlRbLsgnvOo3QCSesetPjRuMwsai+a3LPsmz2s7crq\/uo6dn2Q+hP2mafwlafGjlHnZNdJr1KWCjJEH8it5tJpmzc4BcOCi75LT4UcnkrHR3buKzfZBPoKYTs23P0GHFhdHVor11q57szGJMzJyw4DLrvqtlaFcjExsGwgjzp8C5PK\/6TbyBdz+sv602n8OWxEyo++cd2qpxxHWvU2ekv8AORtqC7tkzHacTA4k7OdOYDlXmx\/DFtMFl6WnlKCh\/wChEZ2gngpPqRXo7vzP4A3j1mOhNCLx3VHM63kcPKqnTnynnWMv8PEiQ5jaSkAeJaK5uwAM7aTwSR1LDyrXdiTJJPPH\/irLYMRN0xviB1yFV24XOsY9ij\/yn7g\/fXDsPdadUj0atoWO9lHje\/LNWCINpPIADqT7UdrEc68+3YjzhaJ43x\/SaDa9i2wxBRuTgfmivU6vyfeJPpFEe1MLEDCJAAOZwkY7qOzjT514u17Pt1xNm0bwCy\/eEjzpRmO3CvdXiTJJJ3zj1ojQwh1DjiAT1OfjNK9D6o5\/x4JHrlfHOvVaVoNkGKlF2d2VwIkGBwNLnsexOILDkQR5g1lenT54vMtnVau2dXsLBmMKrMdygk9BUNAq6K2rDsFjF9lUbhrN0Bu\/iFadh2Po64m85+sMOisPMmtMenlU3OR5RbMkgAEk5ADPlTtl2Tan6N37RC\/hOsfAV6oIqiFN0blRVHiFONQLJYMMcsdUcvm3kVp2ftHc+nn7PscfSf7qk+bXY6GmF0CyH0C32mPooWtMonzH7v8AeuTRwxADGfsnrhVTp4z4LnaUVAvdVV5KJ+9E+dF\/6hj3tcDK9reeY8DTT6KimGcZ5Bbx8jHnNcEsxlj9q95BY96fEtlrqbVK8sR4A4x\/NRRoTZiI+tqZ8XgdCaYLYCHC5jVUrtJxujiKGmi3smn+Vz\/TT4ltR9GK98hTuN4+agioCpvY\/wAoHnPtTVlozrk90cQyjxkQaZTs9j3rmO2SnSBHlRxG2cLvynxb9FFHs2Cibiye73sBkTi3gPE7qbPZyCC1skSLyi+xE7JC5+cA7qMdGspkMXPBTA3aqyQNkHdT4lyJ2DjK5ewyVV3mfok5RRmtBhBCbwIYnldAAHCZqzukRII5uB90Jd8qrfA7rKOV8fkRaWhyc1vaAagf7TEx1ML4GaAfinF7WNsX2IH3ZFFQAmbySduufzA0cyBAdPue9ymnkW+P9d24GI8y3pXIWP8A8QYTMlWnql0U2lg\/zheZdZ5Arj4VX4SDG8GPG\/A6CT5UDkC6OACNSZwlEOEbcCR+hoRsScWZZ+1e\/LNHezkyXXo8cgAuAqhsR869H\/bTPkGLEDNx4BifMCrJcBBlswe6P3VcWQ+dfx\/tqPgj516P+2g9oKqMIbD6wH9NWLC6NUZnMtOQjIjcaI1gLxhgZxwD7cfloNvbIgILqxkYJLHaMcgMTvotk9iLX9wUeE\/mmofSbneMHYoADHoNUcek1mWnabHBBc4zLdch4CeNLq07cds+s1Pc+j07TrYs5YnEwaEtqaF2i0MD9X3pZbQiufLLWVXJNNTRP4dVcbQ32+USFHM4MfCPGtez0aBdRYGd1RA5wM+dNtaNsMcsPSoIZoBJOYxO3MZ8xXVjhjj6jG53L2C+htrQGwOEg5Y4yeQ60MaMccVw+su+N\/KmlsiZAEm6MsconDwNQtgcREYHMgHDHI8qrQ2WbRxMXhkDGsdknJedUSzXEFjkclkYY7SDspxbMSJYYgjAE5yNsDaKCirIwY47wOGUH1oPZb4aXoJbOCcBGwnbVrQ43AjfZvTO6boBb\/IotraY4KonHKcxP0id9cmkOCNYxhq\/Rz+WIpSHsK0sjeJuKJx1iVzx+k0bagfaTkEBPUrB60xaWREXlQYDvSuWr3Vx2ZxVBcGSA\/eA6XjPUU9HtN83RBc4mIITONgmcqq4P0go+0WZvuknzAo\/x5QgKqgHIXhM4Yw0nxpcEfIv4\/3UtFXC2juz+QfdT9aoGZjdGR2DAHnGHiaKH3KvQH1mjXyojAMRsVRA2DAZnPlG80J2WcTCriBlxJzP+bAKKuit8pHEggdThVg7fM3U1aysiSAMyY5k0i2vDfSZT9ohvNZIq6WVmQZkEfKJH4iDkD1o6IUBDXBIJyR21gRG2BqRwnjUfGZybxkwd0yeWdLZhDRV2CTuYlSMJG4eZqUdxsu8hd8xiRRykEFsBqsS2AiSMzhtFZ3\/AFyJh8RRwUlp53AfOlcpPdKwa5VStDtu2bOe6zmBiFCA4DIz6rSFt2w2SooxzYsx8oHUVN6mMHGtS7UWiXRLQo3sQo6tFYT9o2rYX2HBYT8sTSzSTOJJ86i9afEOYtu002zH0i32VJ82gdCaUtO1vkQDixvHwAgDxmkLtTdqO5lV8YPpGlO8XmJBAwyXDDujDMbqAB3uX9QNFuaq8AR0M\/1CpRMfAjyNLZwFRR1SqqlEWtMRsn2sgAQn6w9KzLNxO2tbthZQHc46EH+1Y6NjWXVn5Lx9PoS2tmcj943euEdGNHRjAKqpAYHAXp8cd1YzpVbmDdfOPc12XJytlw0hSTtXGeOzxFAs0xHOOuFItbMuIZhDBsCR3gD7UJtKtFJh3wJ+k2zxqe5r4NphcAdx\/SPQ11ro5B2AccPLM+FZr6baAvDuIOGJykj3FLaRp9peOu2IBz3gE+tK9WHps26KDOJnwGBIHEjDhQS52QvLDqcz1rK0jTLSF136nYF95pRtKtf\/ACP99v1qe9J8K09BaJOPE9Drf1VC2DbFboawbbSHKTftPo\/TY7Cu\/wCoKReWzJPPH1pXr\/xXD+vXpZGGBEYTjhlzpY2yDN7P\/wCxP1rzehIL12O8CPf2oN2levfo+D1KafYKZa0U7gA7AnZJVSI2+EUK07Xss7zsT8qbeN4rXnAlWAqO\/l\/BwjcPbaDJHbmVX0vTQ27dP0bNR9pmb8t2soJRAtT3cvsccTr9sWpyuLyQH8812j9oWpYEu8Y4BiBgCe6MKUCU3o2huSpCOQcQQrQRME5ZZ0uWV90SRV0McYYHfqlf2k0PSV124sT4EyPKnXQ4ggg3ysEQReBzGwy1LWq4g\/VWPBQPUGiipK4Ly\/qP9qpaDGihJUcz5gf3qhFIrVLtTV1FSEoG1AtWCUS7UxVQtpjV5H1A\/bU2PeXmPWpVJU+B9R7iuC1Ug2qFq7Cr2g1jzPrVYrSDZbtJJsW4XT5isFDXptKQmzcfUbyE15C\/jWfWnlpj5j3zioRcTyb0PvFXflVFYyMs66K5NotF1fAHobo8jQbcCchjB8SAaOqGIP1gfAAjzFBtBkeHoSPSKzpyqMMTxUeQBP5aXtlwXl6Ej0imwuKeK9SfZqAy6o5nzAj0NTYqZFrRdQcDH5ifVaVNaNzVb\/M4PoppVkrOrmShWU8ujA\/1ml7lOIuBHPzVvdRS92lYvkjRxDrzjrh71V7MAkbAT61YCMdoxomkoA7f5spa8DfgAJUhasBUgUtFtAFXUCpuUzY9n2jreVGZZIkDCRsG88KNDa9jYIUvNahWx1LjmYGGsBAn3p5tKskF1LfSSoEKAFQbyDrRBOOWzxpbRuxrZzdVCTdvQYBwdrMgg5EOrAgx3abtf4ftUQu5QALe74kiFOA364w4HhLGy1lpYJZ7RS0smRi6AQTA26qXRjTD2tgsRYloka1o2xjIhQJGJOe3bRey9C0Yr\/vWrjIkIuUGMzmcfOtTS7PQG1LBLd2vMcSMdWTu3HpVaRzefdFcMVUJisLJIGBGZxpZrMjMRWyOy7QXjcKKRgHZRGsImSD5UFTmrAETzEjcR6ijjtNys9suKsKetNAnFD4H2O2lGQjAiDyo46Ey24VNRFSEMwM90Uz2sm3l6EH2qk0SzQhoIxxEHeQRVQtODabQ4+C\/lFUDUW0yXl\/UaGorSKGUyI34V4YDGvc2Qrx2lrdtXG52HmaXVniNen8vfMlVKUZrOhusVrXFtLG6SRB1g0ESMZ\/cK59Le4BMC7cOAxUCBPHFseJqrYjLNfQ\/opoIkggCcQcPEe9Z0bUIww2H1y\/LVbRIvjcwPgJHuKkEwRyPQx\/VRU0dnvXQO6syygYwc2I3GpqsS1kJkcPPuj81KOK0jYXJLOhglbqteaQSZjAXZSJnaDGIpFrM4iMsOhqavalgM92B6MPYmgFYwoqgyRGan0PvFUthrE7zPXEetJW\/ChSaLpC4qd6jrQ4otoNRD9oeeFI5S4WiolDBq6tUjZ1eybZou2bmQGECcDkSdmYz31oaJ2Xpaotx7ilmfvgXXVShkZhiGK4bxOysw6faEAG0eALoF9oA3ROWAw4Clmc7\/wDP89aD8Na00a0Cvf0lJUlrnxC18lfiErGBJJUTtYnHDHRsuztGuwNILLrGfhsC2JwE5ZAbcZ2V5e+d9bNl\/wBtPs\/4cevjVYzdRnZo78PRgYAtmwxxQAxjhmQTGWGyraC2ja99LRBqgOGvXJF0sQIvYlsONKaNproYSBeIBwVuH0hxNd8Z7VQXtEBXY5C4tJJXDEQonmKdmil3BdH0JHg\/HQEhhD3gQNZVO0ZLJEiARvFWTRbEA\/8AuJOy7ZtGRw1s8bvhNKtZKpBFojmRgoaOOsQAYoGB2Cg769NlbbRhktqcMrygTMyCJnDDHf41dNKsiF\/2VLK14MxLGL0hSuREACDO01ihKMgFOVnbWpaaZElLGxnCCLPWEcCTOGFQ+k6UyX7zBIJkBFEZk4AE97PjSANWtLNX7wx4f5jTuKplfkZeziLRTa2qJetBfYsGIkyzGOPrWfp9iiO6paK6AkK4EBhvxodvoJSTdld4nz3UuIwonhU8iMRdGO0+gqkiiRqnmPQ0O9VRUFRt1eV7ZWLd+YPVQa9Qr1gfxCgFqD8yAnnJHoBT6k\/Frh7e3R7yq05qD1E1RxQOxbS9o9nwW790lfamWFae44sprKxAXu8ZXr\/+jQFGY4emPtTAkCdxB9f0FdZ2JZ7iiSSRGHGc+FRRCarmOB8hPtUBMV4yvUke9PDQWDAMVXCdZgMsCJ2kzlxobpZhAb7G0DnVui4BhjeJknDdU09aZrCut1N7bjrRtxE+9XtV1iNxIo3+qWwJhziqrkvdQQoxGESepqaJr5Lpo796411SJa6YGO07KXtBiOQ8hd9qPaaS7BgXaGMkSQCYiSBhQ9JG3iY5TeH5qlp4LmiHucm9qG1Esu644DyMmg4VNdNWYVWoOLh6hxNVrgaDdXoVSEQblX0Fefu16W0a6wMAwRgRIMbCN1Xh8s8\/gmTGI2Y1S1UBiIiCfWmbTTDBW5ZiQRNwTjuLTjxpS2tWYlmJJOZJknmTVVMQ3Oqv3jzONcDUW+fgPQVFUkWm+rB6XmummNHFtaKtrSE0RbSqlLTSS1qlroqPlqnhl4ilFtKKlrVQSaLW1iyBr2UCCMRmNvWlb5rbsrXMHaDIzBwNI6RoCtihunce6eW6nx+mmOX2TW0NZXbw1rM8GHSD71pPZOhhgR\/mzfSXbQlEO5o6qf0ovnGtsfba\/hS0mwK\/K7DrB962CnD\/ADKvN\/wbaf8AcXireoPoK9QloymVYqcpBg+XIU8P1jk6s1nVDZMASRAiROEwQcJzz86BaZzyPkKK7knEk8yTuG3kOlDtBly9z\/ahALpBMbCapbDE4badTRWdoQSSB6Y0zpnYNsovFMIHpjU2zZsS3GPgD1ANLslaTaG7AEIzZgkKTiDiMBsBFW\/0a2+Q+JUeZMf8ipp6tZN2r2yyB4ekH8ladp2M6qzOyKQJul1vEXSxiJxwAjaTV30GxCi9pAMRIVZ+mskY4kB22bBvqWklefYVbRxiw2lSBzP\/ABRNIVQSAZAJg7xVdGMODxjqI96DnssTNQ1EtExI3SKoamw4pFQWq1VNJUG0V5dRGbAecV6DSXxrA7OWbRPtA9Ma3ratcPVZdS+SVpQmo1oKEwoqZEAV1sO6eHuamofIcz6D+9RVgtVJq5odBxYPV1alpq6tTPiYVqt8SgBqZ0LR75MuiR87XZ2YYZ\/rVSjiJYvrDmPM1eztKg2Nmt6bYSJi6pIaFVhBnCSbuIwumgPaAsSuAJMA5xPrWmNPi0FYEQwBG41ndsdlzZEoZggwT4YHxo1laU06BkK7\/Yg+1XZuUTeN8PM\/wfaRbsvzK3UEH0mvYOa8F2FaXdIQ72K\/eBX1Ir3TGs+lfxT\/AJE\/LY1hZoZvvciI1S05zllGHWjIlnGF9yGwAGBGETtxiPGki1WS1ZQbpIOGRIwyIw5inYynhu2nadmlqrohQFReQgi6QSPEEU92h\/FaugXDAQABFeXbRrRtdsiAbzMMiQBmZ20m5EmJjZOB6Vnxgtv\/AEe0017puuyqXJIBIEmIy24HHhSVras3eZjzJO\/fzPWnLPSFCXTZqxD3i0sCQVK3SQcgTIjGaDpGkggqERQYyBLCDPeYk7Y8KY\/2DY6QqLBs0czILXuGEAgEYbd5ob25ckGAMTdXBQbuYGzurVWFRZDWHMVJyl3FVQwQdxB86KRVSKS47SEh2Hj1x96XemtK7wO8A0q1KqUNUIq5qIqVQ32Ov+6vAE\/hI9617U41m9iLrk7kPqBWlaCtsJ+LLP2XcUE0dxQWopRWqsNU8x71ZqjY3L3FQuAGhtUtVWNJUDNQGrmNBY40LkM\/ErhaUBX2GoL0z0Y+JVlegg1INXKejiPT+jvWVZmnbB62xvhNjx1i9x1b5WDdCD7V9Dc184DETXvdGt71mjb0U9RWXRvsuvPEoxNWQ5jgfLH2oN6r2bSQN+HXD3rSuXSpqpNTeqrVFh6Spz5emPtQGNGQ4gb8OuHvQCaQVah3aKTVcKmiOthrHmf7UGmmsGYi6paQvd1sSIAMZHA4HGqW1gyQWUi8JE7R\/hHWpaKW41UPAjoYpVhTT9wcGjymljQoNhVTVmqtQqNXsMd88FHUn9KctRQOxE1HO8gdAf1pm0NdGP6scv2KOaFR3FANKiKNXIZ6EfhPvUsaouBUnASPWs1wAihvVmwwobGlWkipoLGrM1AtGpVci1+pL0AtXBqNqMg1dGpUNR1NVBo0jU3YNWejU5ZGt8KVeSbOvYdjWt6wThI6EgeUV4+0bHARXov4ctJs2G5j5gVl0v2LqTeLZvU72PY2b2gW0tfhrneIJ3Yf5urNL1HxK3rm03+1NF0ZLQhLZnSJBUYhpGqQRiCJxkRG2lZ0bfbHAfIAWwyz4nGsm\/UXqysDVGnWSveWwBG52LAEMTPphw5yDTtKDaoRFCmAVEExOZGdIFqtanGd4B6gH3paHnTpqgNdNRSpSC2ekOohXZQTMKzAE7yAc6C7naZrqIuiufox9ohel6KnSlF7j\/y+Zpdq0rLQoLBmjVOABPI4xQ\/gINjHmYHQCfOnwp7ZzGoUSYGe7fWndUZIo8L35pq3xWykgbgYHQYU+A2c7H0VxZHVYS5OIjYBmeVGfRW2kDxB\/LNM9niLJeN4\/iNQ5raY6kZW7uyTaLvceAJ9QKo+iKpguTH1QOYm94U4pxvfLj47POPAGlHNHGHAjYptDdR+2gvYJ8reLf2oztS7NU8Y0mzNroF686IGSW1iWEwLxwLA5Hx2UHSez1QEn4JI2LaMxOMYAN67qXxJgCf828KG11e80ncpw8Wy6T4VNxjSKCzQ4CzBO4FyegaqvY2Y7yqT8qs5Pi16B58qJruNVCE+qCF\/mY5+JoXwPmdB43vyBh1NHGfS5C7onyRyZveaGLJNz\/eH7KbZbPe7cgqeZLelQrrIC2YJ+szM3RSAelLioqLBPmbxUeob2otjobMYQq53CQfxAVq2FjaEEXFRsCjFFSdly8wGJzGMyCNuC7hiIe1HI2jOPwXhT4jYI0K0HeQrxaFHVoHnRrGxjNkH86H0JNDWzQfTP8qEj8TL6Vdfh\/XPHVX91VJr0TyDZ1s\/w9aQXXeAehI9xWMTjWh2LaRac1I9\/asendZQ8vTfL1F6hs1VL105MrBw9Tfpb4lFs7JjBJCg7WJHQCSRxAis6nidsdFlC5tLNcCQpfXMThd2EkeYqLSz1rqG\/AIJAOxiAeUXahbJRlDcSygfdn1PhVjeOErG4MkeCgxRMamoWwjvMBwGsfLDzqyqg2TzPssepqRZt8jdD7VBs32o3Q0+KVxakZQPswvWM\/GqXqoWqFMmAJPDE9KY0b0S0N5VzBPdic9w2E8Ko6CSp1GBghpz3TmOR612jPcdXv3WVgwu6zAg4HDDz2Uye3LUFjfYkliS0EyZkgACDjv3bhSqpPBF0KmCM8uPEHaOVWNi20R9rVH4oolr2naMZZ2OzHLlFALqfqHxK\/qPPwpbHF6PRkizQFgNUHac8dgjbQLS7vPQfrRWBVFB+UCdmAGRypSJOOWZ5DE1tpnItauoAEN8x1h4fR3Y\/wA1KPaL8vUn2iruGckgbcTMKN0k4Dxpcug3udwlU8TF4+AXnS0vHHblN4wqKfv+ethVvgibrBAeLssc5JPlHGgWumOREhF+VBA8sT4k0M6MRi0IDtaQTyUAk8wI40tNZjoxpCiMEdlz1CBZ4byt69zJBpFLViQEUA7lW83gxlh4GjX0UyqliMmaQPBVM\/i8Ku+nWz6t4tewu3VIP8pETRpU8FbbR3Jl3AP12LMOBVZZfECh3bMbXblCDqbxPQU4bNB3wi8EJL9ASg5GKrNiMg2ebi+OHdKx4hqWlbKrbYwiJJywLno5I6CisttkzFB8pZbMR9iR5CjrZu4IRwQBrKmoIO0ghAfOhN2cVF55A+qC\/LWGofvUaGwFskXE2gn6isT+K6POj2\/w2F8BzJh8VSGiZiGwbE54EEYYVSbMZIzfaaB91RP4qNoukm9C2akHBlVL5Iz+neMggEcQKJAV+MmyzX+YuT5MB5UezvnuWQjhZhvNgaNbJbqYvlRs1lswRsIUkdIwOByq1loNpaEmQQNrWgaN0xMnkOlPQeGZM6Z7PEWiH6wHXD3rq6uTH3FX03bUVCWJJAEYmMZrq6uvJkIIXIScdY54bhkOeJ4ioaZxMk7a6uqQtUg11dQQiryrlJFRXUkU1ZM10sWaAYgMZJifAda5tLcjvEDdJjx3+M11dTAfxWPy471U+oomnMbN2DBTB2Ku3HcKiuqaatnrHuJ+IehphtAb6S2fgX966uoi3pfhLOBYThs9NudJdo2lnZ6oVmY4YmFz3DHMZAjIcq6uroYRh29sWxOWwbByAgDwrtHsS7QCJmMcveprqK3W+KF7ufzkC94DJfM8aA1kTtzOcma6upUQax0GQWY4AxAzJ3SRgOOPKrtojkQpVVxwEiY+YxLeJ6V1dUVTv9FfenU\/to69hMACbjMQDBZgonfAlj08a6uogUtOyLZsLyQMhJCjkoWBVdH7BtrwCuik7QzD0WurqYNvoLjD\/bfZfcX28AVwHAlqodCZ9VoA3IzKv3WvKPACurqCP\/8ApYXVvWmrJIhZYBQSyzIBBiRhgeZpXThZWDhR8SQMCIAUETCidu0mSd9dXUX0Ur\/\/2Q==\" alt=\"Astronom\u00eda en tu bolsillo - \u00bfQu\u00e9 es el Grupo local y cu\u00e1ntas galaxias  forman parte de \u00e9l? Se denomina Grupo Local, al c\u00famulo de galaxias en el  que se encuentra la V\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0El Grupo Local dominados por Andr\u00f3meda y la V\u00eda L\u00e1ctea y unas decenas de compa\u00f1eras enanas<\/p>\n<p style=\"text-align: justify;\">No obstante, a d\u00eda de hoy s\u00f3lo se ha logrado detectar treinta de estas galaxias alrededor de la V\u00eda L\u00e1ctea. Esta situaci\u00f3n se atribuye al hecho de que, al contener tan pocas estrellas, su luz es demasiado d\u00e9bil como para que podamos observarlas desde una distancia tan lejana. Lo cierto es que este estudio tan detallado ha deparado resultados sorprendentes.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00abEn primer lugar, hay algo extra\u00f1o en su distribuci\u00f3n\u00bb, indic\u00f3 el profesor Kroupa. \u00abEstas galaxias sat\u00e9lite deber\u00edan estar distribuidas uniformemente alrededor de su galaxia madre, pero no es el caso.\u00bb<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.astroyciencia.com\/wp-content\/uploads\/2008\/02\/grupo-local-galaxias.jpg\" alt=\"http:\/\/www.astroyciencia.com\/wp-content\/uploads\/2008\/02\/grupo-local-galaxias.jpg\" width=\"560\" height=\"588\" \/><\/p>\n<p style=\"text-align: justify;\">Distribuci\u00f3n de las peque\u00f1as galaxias alrededor de la V\u00eda L\u00e1ctea que, al ser un cuerpo de mayor masa, las atrae hacia s\u00ed como ocurre con la Peque\u00f1a Nube de Magallanes.<\/p>\n<p style=\"text-align: justify;\">Los investigadores descubrieron que la totalidad de los sat\u00e9lites cl\u00e1sicos de la V\u00eda L\u00e1ctea (las once galaxias enanas m\u00e1s brillantes) est\u00e1n situados pr\u00e1cticamente en un mismo plano que dibuja una especie de disco. Tambi\u00e9n observaron que la mayor\u00eda de estas once galaxias rotan en la misma direcci\u00f3n en su movimiento circular alrededor de la V\u00eda L\u00e1ctea, de forma muy similar a como lo hacen los planetas alrededor del Sol.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"REDES SOCIALES: Grupo Local de Galaxias\" \/><\/p>\n<blockquote><p>&nbsp;<\/p><\/blockquote>\n<p style=\"text-align: justify;\">La explicaci\u00f3n de los f\u00edsicos a estos fen\u00f3menos es que los sat\u00e9lites debieron surgir de una colisi\u00f3n entre galaxias m\u00e1s j\u00f3venes. \u00abLos fragmentos resultantes de un acontecimiento as\u00ed pueden formar galaxias enanas en rotaci\u00f3n\u00bb, explic\u00f3 el Dr. Manuel Metz, tambi\u00e9n del Instituto de Astronom\u00eda Argelander. \u00c9ste a\u00f1adi\u00f3 que \u00ablos c\u00e1lculos te\u00f3ricos nos indican la imposibilidad de que los sat\u00e9lites creados contengan <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>\u00bb.<\/p>\n<p style=\"text-align: justify;\">Estos c\u00e1lculos contradicen otras observaciones del equipo. \u00abLas estrellas contenidas en los sat\u00e9lites que hemos observado se mueven a mucha m\u00e1s velocidad que la predicha por la Ley de la gravitaci\u00f3n universal. Si se aplica la f\u00edsica cl\u00e1sica, esto s\u00f3lo puede atribuirse a la presencia de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>\u00bb, asever\u00f3 el Dr. Metz.<\/p>\n<p style=\"text-align: justify;\">Este enigma nos indica que quiz\u00e1s se hayan interpretado de forma incorrecta algunos de los principios fundamentales de la f\u00edsica. \u00abLa \u00fanica soluci\u00f3n posible ser\u00eda desechar la Ley de la gravitaci\u00f3n de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>\u00bb, indic\u00f3 el profesor Kroupa. \u00abProbablemente habitemos un universo no <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>iano. De ser cierto, nuestras observaciones podr\u00edan tener explicaci\u00f3n sin necesidad de recurrir a la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.\u00bb<\/p>\n<p style=\"text-align: justify;\"><a href=\"http:\/\/mek.kosmo.cz\/pil_lety\/usa\/sts\/sts-86\/86mir.jpg\"><img decoding=\"async\" loading=\"lazy\" title=\"MIR\" src=\"http:\/\/mek.kosmo.cz\/pil_lety\/usa\/sts\/sts-86\/86mir.jpg\" alt=\"MIR, algo m\u00e1s que un simple laboratorio espacial, una belleza para la ciencia humana.\" width=\"384\" height=\"390\" \/><\/a><\/p>\n<p style=\"text-align: justify;\">Hasta ahora, la Ley de la gravitaci\u00f3n de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> s\u00f3lo ha sido modificada en tres ocasiones: para incluir los efectos de las grandes velocidades (la teor\u00eda especial de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>), la proximidad de grandes masas (la teor\u00eda general de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>) y las escalas subat\u00f3micas (la mec\u00e1nica cu\u00e1ntica). Ahora, las graves inconsistencias reveladas por los datos obtenidos sobre las galaxias sat\u00e9lite respaldan la idea de que hay que adoptar una \u00abdin\u00e1mica newtoniana modificada\u00bb (MOND) para el espacio.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQBqvyKb_0t-06owU3845iuT0_WnQZ_AYojzw&amp;usqp=CAU\" alt=\"Teor\u00eda MOND y la materia oscura \u2014 Astronoo\" \/><img decoding=\"async\" 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\" alt=\"Una nueva teor\u00eda de la gravedad podr\u00eda explicar la materia oscura - Lanza  Digital - Lanza Digital\" \/><\/p>\n<blockquote>\n<div><strong><br \/>\n<\/strong><\/div>\n<div>\n<article>\u00a0<\/article>\n<\/div>\n<\/blockquote>\n<p style=\"text-align: justify;\">&#8220;Una nueva teor\u00eda de la gravedad podr\u00eda explicar la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>. Concretamente, esta &#8216;segunda ley de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>&#8217; predice exactamente la misma desviaci\u00f3n de los movimientos que se suele explicar cuando se insertando <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> en la teor\u00eda.<\/p>\n<p style=\"text-align: justify;\">El profesor Erik Verlinde, reconocido experto en teor\u00eda de cuerdas en la Universidad de Amsterdam y el Instituto Delta de F\u00edsica Te\u00f3rica, acaba de publicar este nuevo trabajo en el que ampl\u00eda sus opiniones sobre la naturaleza de la gravedad.&#8221;<\/p>\n<p style=\"text-align: justify;\">Europa Press<\/p>\n<p style=\"text-align: justify;\">La <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>OND, propuesta en 1981, modifica la segunda ley de la din\u00e1mica de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> para que con ella se pueda explicar la rotaci\u00f3n a velocidad uniforme de las galaxias, que contradice las predicciones newtonianas que afirman que la velocidad de los objetos separados del centro ser\u00e1 menor.<\/p>\n<p style=\"text-align: justify;\">Los nuevos descubrimientos poseen implicaciones de gran calado para la f\u00edsica fundamental y para las teor\u00edas sobre el Universo. Seg\u00fan el astrof\u00edsico Bob Sanders de la Universidad de Groningen (Pa\u00edses Bajos), \u00ablos autores de este art\u00edculo aportan argumentos contundentes. Sus resultados coinciden plenamente con lo predicho por la din\u00e1mica newtoniana modificada, pero completamente contrarios a la hip\u00f3tesis de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>. No es normal encontrarse con observaciones tan concluyentes.\u00bb<\/p>\n<p style=\"text-align: justify;\">Para m\u00e1s informaci\u00f3n, consulte:<\/p>\n<p style=\"text-align: justify;\">Instituto Argelander de Astronom\u00eda:<br \/>\n<a href=\"http:\/\/www.astro.uni-bonn.de\/\">http:\/\/www.astro.uni-bonn.de<\/a><\/p>\n<p style=\"text-align: justify;\">Astrophysical Journal:<br \/>\n<a href=\"http:\/\/www.iop.org\/EJ\/journal\/apj\">http:\/\/www.iop.org\/EJ\/journal\/apj<\/a><\/p>\n<p style=\"text-align: justify;\">Monthly Notices of the Royal Astronomical Society:<br \/>\n<a href=\"http:\/\/www.wiley.com\/bw\/journal.asp?ref=0035-8711\">http:\/\/www.wiley.com\/bw\/journal.asp?ref=0035-8711<\/a><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Einstein acierta otra vez: la gravedad terrestre deforma el espacio y el  tiempo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTCcKubFV6y77rAedP2HEon_Dnp3DR5is8pBA&amp;usqp=CAU\" alt=\"Materia oscura - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">La Fuerza o Interacci\u00f3n Gravitacional, siempre ha causado controversias en el sentido de que, a pesar de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a> y de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> con su la Relatividad, contiene rincones oscuros en los que no hemos podido entrar y son causantes de dudas y controversias. Acordaos de aquella teor\u00eda de Dirac en la que dec\u00eda que la Gravedad, con el paso del tiempo ser\u00eda cambiante.<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que, de las cuatro fuerzas fundamentales de la Naturaleza, es la Gravedad la que siempre nos ha causado m\u00e1s problemas para entenderla plenamente. Claro que, la ciencia no se para, las investigaciones y las observaciones contin\u00faan sin cesar, y, surgen nuevas teor\u00edas que tratan de despejar aquellas incognitas que todav\u00eda nos ponen ante la duda y no permiten el conocimiento pleno.<\/p>\n<p style=\"text-align: justify;\">Esperemos que en un futuro pr\u00f3ximo, lleguemos a despejar todas aquellas dudas que sobre \u00e9sta fuerza elemental de la Naturaleza a\u00fan tenemos.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F10%2F13%2Fla-gravedad-esa-fuerza-misteriosa-4%2F&amp;title=La+Gravedad%2C+esa+fuerza+misteriosa' 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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En el\u00a0Universo\u00a0toda la materia se mueve a causa de \u00e9sta y otras\u00a0fuerzas. La\u00a0gravedad\u00a0depende de la masa de los objetos y de la distancia que los separa. &#8230; La zona esf\u00e9rica alrededor de un cuerpo donde act\u00faa su\u00a0gravedad\u00a0es el campo gravitacional. Dos nuevos estudios realizados por investigadores de Australia, Austria [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27263"}],"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=27263"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27263\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27263"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27263"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27263"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}