{"id":4765,"date":"2022-03-24T06:33:58","date_gmt":"2022-03-24T05:33:58","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4765"},"modified":"2022-03-24T06:33:26","modified_gmt":"2022-03-24T05:33:26","slug":"%c2%bfexisten-otras-clases-de-materia-lejos-de-aqui-en-nuestro-universo","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2022\/03\/24\/%c2%bfexisten-otras-clases-de-materia-lejos-de-aqui-en-nuestro-universo\/","title":{"rendered":"\u00bfExisten otras clases de materia lejos de aqu\u00ed en nuestro Universo?"},"content":{"rendered":"<p style=\"text-align: justify;\">\u00a1Mira, un trazo de la nave ca\u00edda, \u00bfde qu\u00e9 materiales estar\u00e1 hecha? Nunca he visto algo as\u00ed. \u00bfDe d\u00f3nde vendr\u00e1n estos seres, de qu\u00e9 estar\u00e1 conformado su mundo?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT0iBoSt43W1tNItCNvdDg-tJsc6pgQRQlAvg&amp;usqp=CAU\" alt=\"Los 23 videojuegos que tienes que jugar si te gusta viajar al espacio\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQilw8izeepOClYjzM8FUdTQTqW9dhyznCW8A&amp;usqp=CAU\" alt=\"NASA: ESA | \u00bfC\u00f3mo se evita que los sat\u00e9lites caigan en zonas pobladas  cuando acaba su ciclo de vida? | RPP Noticias\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esto preguntaba uno de los investigadores al otro que con \u00e9l, recog\u00eda muestras de una extra\u00f1a nave ca\u00edda y que, seg\u00fan el seguimiento hecho en su acercamiento a la Tierra, ven\u00eda de los confines del Sistema Solar y, qui\u00e9n sabe de d\u00f3nde pudieron partir. Sin embargo, el material que recog\u00edan, deber\u00eda ser el mismo que est\u00e1 repartido por todo el Universo.<\/p>\n<p style=\"text-align: justify;\">Lo \u00fanico que puede diferir, es la forma en que se utilice, el tratamiento que se le pueda dar, y, sobre todo el poseer el conocimiento y la tecnolog\u00eda necesarios para poder obtener, el m\u00e1ximo resultado de las propiedades que dicha materia encierra. Porque, en \u00faltima instancia \u00bfes en verdad inerte la materia?<\/p>\n<p style=\"text-align: justify;\">Tiene y encierra tantos misterios la materia que estamos a\u00fan y a\u00f1os-luz de saber y conocer sobre su verdadera naturaleza.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/diariolibre.blob.core.windows.net.optimalcdn.com\/images\/binrepository\/image_content_10917608_20181119211300-focus-0-0-546-350.jpg\" alt=\"\u00bfQu\u00e9 son las tierras raras y para qu\u00e9 se utilizan?\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0Las tierras raras son un conjunto de diecisiete\u00a0elementos qu\u00edmicos\u00a0de la tabla peri\u00f3dica, espec\u00edficamente los lant\u00e1nidos, que son quince, m\u00e1s los metales de transici\u00f3n itrio y escandio.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSAjhA3xuQd7z4R9-gGnDm7-rWdfR9NDvPVGg&amp;usqp=CAU\" alt=\"Tierras raras: por qu\u00e9 de repente pueden ser un problema en la fabricaci\u00f3n  de coches\" \/><img decoding=\"async\" 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eqgAAQAIAA2AA7AdhSnVNAt5QrMAB2KqwPvDgwR2I\/jxXPiROC08FU9q5Nxzcm2wGKYQV+X8XJ77Ed\/akbmvVXw8xO0wjEDLYSQIE\/9zArXuWwtrEEnEASTJMQJJ7n3rHbRHxC6u6hipZRjBK7TJBIkAAweAOOa6KU7N15vW4\/9gY+Ee7uCp0d5mtC74hdbkOm2MI2TLtzOJUb\/AJfrVTdQQOULwyrmZ2AWYmTtttO+0j1FNafRi1p0tLJFtVQE8kKsAmBE7VlX+hIzMxNwMzEsZ5BULjBERATgT5F35m2xWlqwk6ODxd7rW+HlcB87viTBUwBAgenMmTPvWxSHTRu32p+uOt4lsU8FNRU0VWprN1uoVJLGAWC\/dmCqPuxA+9J3EF8I6XXVQZBTYOAwPcbqYieCGMHeav6toFvKbbiVLqxGxnF1eCDyDjB9ianR6Y20CZMwHBbcgdhPeBtJ3gCSTJOI8EbThMycsvSOvSyZscFka7WIjkMTO52VmgTycQYHuff0NLa1RckrdI8MHJUYQT6MPtH60zrensbrOrMjEYMQAZAJI5GxEtB9zIO0K2+lG34tzJmLpBnsAXYf\/mR6cbDv6+Lrs2psYjrj+FufBGuROm6JWyyOnQwqM0DYScQcRJG59\/QxmfyqIr9N1dxL5IRURrasCoYXACGAOzeYEzv5V+7Xwn0tb3TdCS0Y2Fg4qWUx8yORkj9pB+1L\/wAo+j8Lo2rUOWXFAoIAgC6piQJbnk\/9ZyGNAqgjHa3ceSwLx1uXX9Q6lbtOivllcYqmNt2kwzRKKROKsYPYGq9JYlzeF12VwCEJ8qzjwPtP94+tXa7SrcuWnJINm6bix3Jt3LcH2hyfqBUaHTratJaBJCKFBPJiBXO0QMOvTkpKdTrrdskO4UhGumdvIkZtPosrPpI9ar0mlKu1zxLjB9wrEwvJ2U\/LzH2Feep9PS9hkxGLTt+JfxI0j5G2kewp0txQBAgZ4pnFKN1S0Lht5HJTixxYqpK5AM4GCnGDBI5X8wnx02yEUt473VbzBmYMAI\/CR278n\/Sq73TJN0C6ypdJLqAp3KBDBIkAgAkevcSRTrWxjhO2OP8ACKcAWHn1CWd0lb6\/pmCReUeJZ8dCZUG3KrkS0Y7sogwZPGxizptoWrUm891Yzzc5eWBwRyNsu\/J9qzrfwtZDq+bnEyAYgftbN6OJjxLRYeniP7RqWdGq2vBBMYlZ77z\/ANalsgWbPoi5xXhtfauW9rht+IMEZg1sksNsBcCkt3EV6sqNPZ\/aXXcLuXfdjLEgbCWO4UACTsKSu\/Dtkm2VJXw1KbfiVsC0j1\/Zr7c7HaNDqOlW8htsSN1YEcqysHVhIIkMFO4I23o2WiwmM7Xxj2RdU3tXbuLj4ptFnCiZtuSCrFQGhtxA27NVt2+liyWuOcLajJ2ljAAEmNyfWlL3SM2DPeZjwfKoGOSMFXaVEpzJPmb+ri\/q7IuIyEkAxuPaDS2RYZZ2\/pF0nrXTUBrFu+6OOWtmCPKjbHvtcQyJG4pq7qFtIMyTuFGxZmPsFBJOxOw7E8A0h03oNuzea6jNvnCmIUOLIxG04qLKgDsCRwBDeu0YuYHIq9t\/ERgJhsWQyDsQVZlI99oMGjZGGXXn7o4qnWhdQihL72iTsUODzDDEqwkEQTBHKcbGmtdrksoblwkIJJIRmgCSScQYEdzSX+yJvW7rXnYocoIXdgt1BwNlAutsPyrvzLHUNJ4oQZlQr5xiCGI+WQfQww9wD2p7IsMv88ErwvGoVL7KE1DK1shmW2wBInh15A2Iggd\/cVTrdelsgMWyIJCqjOYEScUBMCRv6kDkirtJ0tUuC5kSwF2dgAfFdHY\/YoAPYmluoaDxGDByrYlDsCCpIMEHuCBBn15rV1TZzwNw9yrac3Xm6FuXFxvkMglrasNwSpGSzMQI37MaZ1HUraPgxJaAxCozYqSQGbEHFSQdzHyt+UxnaHoYt3Vui7cYqhtgOZ2ItgyfX9mpkRy0zMi\/qfR1vFz4jJ4lsW3xbeFLFSp\/A4LtDD1GxgVpaRchZmtG7RZIOeF9yvNsPfzW+T4Yxa0rAifN8yjg79\/yj0q+9rLaPbts0PckIIO+Ik8cACNz6gckUp03paWWuMGLZljueMna4RPpLGPYCZMkzrekJdueIz3AwwwxdgFKtnOIMNJiQ0iFFcyyXU7gEH06zXvSor3TeS+XX5MFcFAfL2HDbfxNXnX2\/E8OTkCAYViASMgCwGKmN9z6eomjpPThYTAMSsiBEBQAFAUDZRA4ECSYA4qjqnQkvsxdmhlKHFFDYlSpUXAMsDJMGd\/0rk0hoLxO5a+riG0jH1csgrVthg95L7XEfhQwZB8o8semJ7\/iakbmvth\/DJIbYfK0AkEgF4xBgdzWhZ0YtWnAJYs2TGOTAX3PAA3J4+gGNrOhJcum6TDGNwoyEArs8SAQSCO4JHenTFrrN1qGv0gThs5XvLlZYswrOLzXFdpEsGA3c+UjtvH90Vnf7Zt53F3\/AGX7yN8RAI2EkluwAnY+07bWothRwCB+i1l3elW2MlNySSZI+YAEbHgwu3EqDyBVmOK0tVknRgeJTvw3pigcG5cuSQ03DuNuPYexrbrP6au7fb\/Wn6463iWxT8KmoqaKrU1idU6ilpiGDHytcMAbKsZEyRxI2Eml7d6zqGBDHK2zeXjdXxJjuJX9GE8imOqdJtXnm4skBlB28slTI7hgVUgjiKr03S0t3M8mJ8+IYjbxH8R4gA+ZoO8xAiN5xntAJLZ2r9YHLkpy44xCz+qa1bR3BJZioAKiTueXYDgHaaV1dtLssGbK2DIBI3IDQ225429\/etHW6XMkZFdzwV39iGkEfUUsuhW1aZEgDEwMgeFA7mTsBXrLSu4ybHCPwtf4M1a2uk6N3nAWbYYjhQYGTeiDknsJJ2BIyf5TbCXel6jVA3AfDUKCYBXxQAxUchgchO8FdgZFKfDHxl05Om2NLfusGFgWri+DeMSsMJW2R9wap\/lA+NNDqOm6ixYus1x1UKvg3RMOpO7IANgeTWYylUFaQw+LHhK8\/IhfQ+o9Q8O4ieFcfxHCAqUgE8yGcMQACxgGAD9Ko6batOTqrT3GF4AiWbEjygFVYeUEKCCNjM7zNMajRK14XsnDqMRB2jLIiCO5AmOcV9BU6S2lu2lpPltqqAckBQAJ78RXKLDu459eikkNb8S2LYvZZzZLBhG\/ltPdkSQCpVHAMxkpG0GmenWkye4ju2bQwYnykZbAMJXng9oqjqPw\/YvfOH\/pNwxH7y2bbjbtidvQgGnNHbVJAYsxYsxMEkkRvAAGwA4HFOBHdnj190Xm6RHxLp\/JLFc3up5hGPhBmdmk+VYWQe+S+tM9IsW1DG27sGYk5kkg8EHIBhHod6Vu\/DenYklXk7nzEb43Enbg4uRI\/Kn5RT+itKg8rFpJZmMEsTyTiAPsABtTIbBDJ8\/NAmbpZOtWybgbK34beGxaB5iiviIYknBlbbaJ9DVmh0qae0cWd0AylmyMBQNiedlH1JJJ3mq9R0e2xZw1xHa74+axKv4IsSMlIg2xjBB5J5iHTiylZlSuJ77HbmlFoA5ovmsux12zfV7beJalByVnF0cgq1p3AYKlw8gjGY3EseKml0+QNx0WCJYMxzfbzOQOW7kAD6VXe6HYI4ZBsTiSu4ttaLGNpNtipPMBe6ghy7prb2\/DIlPLt\/ZMj+IFM7OABj\/HWKQBWTe61YvjwH8a3kSCR2KtbgZ2mZYOabzjuVJBla0dVqV01gEh2VTbtgAjIlmW2u7FV5IkkgcmvB6VYEmCokmJIALOrtA4Euob6lvWmdXp0vJi4yXJH+pRldfqMlG3eiG2EGM0AFZOr6jY1KCyTeVmcKVRoZTkyjJ7ZZACVaPMZxMSVMauq1K2bRchmC7BVgsxJxVRJALMxCiSNyOKpvdOteILplSAo2MKcCzJI9iz\/rvMCLdZo7d5Qt1A6hs8WEqSJiQdjEzB7gHtRDYAgxu9\/hO6S1Gq02o8JPFbzwyY5ANlbZgCYxJNvJsTvsG7A03reoeGVQI9y4+TKiYyQpGTed1UAFlHPLCs+30G3bvW3RsLSMXW2AYzKXLfJaMQjwFC7BVA2FaWp0a3CrEurpOLKYIB5HoQYGx7gHkCgtaIF44+e7580XSGqvWdRetWS15XUG7ClkAxNslW7MRmsqJiTMTvfrNUtsBmmCwXb3MfpXrT9MtW7guAvIBUBnYjzYBvmMljgm5JMz+Yz41mmW4MWBiZ+44rX1RZzwJwGPnKspZpELZ1TJdW458JuFLIJhXGSkDIEYkSOG22NXa7qi2nS2VYs\/ywUHBAPzuuR3mFyMDjibdLpUtZY7ZkMZPJCLbHP9VVH\/8Aa867QLdEOXxIxZQ2zD0I\/wBRB962ZhWXHNUaU2buo8VLjl0UAruFglgGxI3k5jId1InYimb\/AFZEvrp8WLsAw3UCCxWfMwZoI3wDYgiYkTGl0Vu25ZdmKqhk\/hVnZdvq77\/9Ks1WhW4wZi8AqccziSjZKcexDbyImADIArmrglwssfWVJz3t7pNjgCUn0PUWtRGrttcBuIpKPtiGVGHlI9APMCQd4Jq7V9YW3e8J7bhcGum6TbCBExzYk3MgBkv4fXtvXvpfT7VhRbtk7BVGRkhUAVR9AI\/X3r3r+mWr0+IpabT2SJIlLmOY29cV35Fc5EYrKfTIPeafOyXs2rZzvIznJoKtIxPlkYsAynYbH196p1GpVGtqZm45RY9Qj3N\/QQjfeKdt6dLdsok\/NJ4G+3YAAdu3pSl7Sh2QlTNts19iUZPv5WYfeqX4rjrtl4sY5c4SyaFbeZBY5MCcjIG7nb0+Y\/YD0rPt9Wtkts4KnFhiSQ28JCyWaBlCz5SDwQTs3jK7EfN6j0rFudFtHkb8kyDJknIzILeZuRwSPSI816LVZd+mBO8+60PhfTIiE23Z1cKwYtlIgAEH0IAO23fvW5Wd0dAAVEQAAIM8cfwrRrkreMrZp+FTUVNRVamsfX6wrcwW2XYgvAIEAEDknkk7D2MkUsVsahwSuTWW2JBGLTvvwd1H6A8Qac1+hS40tMiRKsymDEiVIJBgbewqkJZtPkWCu+wyY7gHhQx2ALcD1HtWK7ZBds+K+BHnnhHLzwU5OeCxut9UFl4KlpW5c2MbIVkCeWOQiYGx3FTpzZu6hQRN2ywI5EeaJG\/qO\/8AkaZ6hoLdxpfcjJdiw2YjIHGJBgSDttVels2Ld5fMqu52BY7y0mFJj5j27n3r1pi67htTfC3WG\/er2vsHxCXCIktO34tvr5R\/iFNdMvMb0FWEHY+u7D\/T\/mFJL1C1+Zufyf8Aemen6+0bqgM0kgDb\/vXqq7H7LrHA5HceC+CaJRd2tPuDFt54gzj5Lc6t1u3YzDgyto3RH4onyj0O3f1qOkNbul9QLWDm49okkyQlzwyY4E4D9BvTmp0aPnkk5p4bb8oZ22Puf1qrR3rI\/Z2mSZZ8VYEyzZMYmd2af7wr5wwd0QN09dYL687xXXi\/1IpcdWt+RE8QuGny7\/hxmZHE1HSTYuf8RZH7wlWaTuUZwQd42bISPttFM6nRo+WSzkoUmSNgZG4O0HeRvS\/S7lgDw7DKQCXIV8jLlmLGWJ8zFj7maYA2bee7380s1TquvJbu+G6sIfEttATBW8Tmcc2W165H0pnpGnQKHW2bTXQHdSZIYgbHcjIcEjmK8dQ6dYfN71tSDbCOzHbBTmAd9gDJmmrGqVycGDRsYIMH7GiO73fPdwRndYvTPi2zdti4fKrIjCGDxnwjBflueqn332NN6e9p7GlbUWh\/w\/hm\/wCSTK4BpAJ7qBtXtuk6dUVcMFRUtqQxGKptbE5TIkgHnzEdzV2ne1dtlUK3LeOB3DgiBsSSZlSOeQfepQ2Dsgxne3UzCBOaS1XWUUta1FtkJCiAcwwcPtKwcvI0j+zBJMVp6PSJaXw7ahUEkAcCSSY+5NIX+k6ZUbMEKwAZnuvLAAgKWLyU8zeQmPMTEmn9NqFcZIysvEqQRIJBEg9jtScBs93z3e54oHFI6LqdrUl7WLSjMWBG3kv3LSmeN3tOQPQb01edbFlmC+S0hIUflVeB9hFVpZsWCzwtsvMktEy73Dyfz3Ljf3j7Vf5LtsjZ7dxY2OzKwjkHgj0qOz6ddYoH3WRb6hZ1n\/D3LeauGJxbO2QoSfOpG\/nAjsftWjrtYunsl42WEVZAliwRFljAliBJ9a9alrSsjuQrIGxJaPKYDd91nDnace8V7a0lwKSoYA5r3EwQDzB2J5+vYVK1rW3I91nXtXpdUltXGaXSMAQRJay9wTHH7MPzwfeKd1fUUtsivtnlB9I37es0s2j0tp1chUZSXWXIAJD5MFLYzDXBMbAkcDbR8IFlYr5lmD6Tz39hSgRw8sYOFyN3oi6w9Nq9LrTYZrbF8PGt5BgF2tMwyU4kjK2D94mDTHWtd4Fm5exzFtWdhMHFQWMbbnbiq9L03T6e+HVwhW3gtssIVWCDYEzv4Q37w0zGzWssLcR7brkjgqwPdSII+4rY1T4nxhAj7qylN96zrVq3fus1y1F3Tv4YORMSlq6YiNpK7Efhqep9ZWy4QqCSuUZAE7xCKd3b2HtTIu2kdhkivcYMwy3ZoRAYnmPDX9PWrxaGWceaMZ9pmP1raVnusvQGxfveN4ZF9FG5yHlm4oj8LCfEEx39wT7611sadlUoWyt3LmxA2tlAQJ5Y5iJgbGSKt0lvT23IQqHaFIzk7ZsFAJJAH7UwPR\/erdd021dINxSSFZBDMvlbHJTiRkpxWQZG1K6QmLYqvp9i07tqFUeIWe2Wlt8G8M7GB+Adu3J5PjWfENu1de28AJ8xyEhcMy+HOAHLUxo7tkHC2yTLMVDAmS2TmJ\/M2\/1ph9PbIuApIu7ODuG8uMEHaMQBXNWYXOkBZGsNHfUqAtaSIy3yUjYt2Cbt22hW5ljcmQQxCNuCYBK+GfpHvWdretpbu+EQSfDNzaOQGYKBMlitu6fbHfkVqWHsBWS0wJJybzl2Oy7kkljtgJJ4xHEUpqNFYIcuqwT4jEn0AEzOwhRtxE+prjqCDdYWlUi2oBUBwtOOJ4qrTaS2lsvbTDxGDtzJJBbcEmDLHisjT\/EFtmiD\/dOZBLhAGCyVYsdgfRvymt1XTDBHBxIETkQIIEnc8giT3BpBtDaEEwMQADJ4DBhPrDCRPEn1Mw5rf1ZtfphO8487fZM\/CmlsohNhcUeHjfuI3DbgwAI9q3qyOgtbgi2ylVgeUzHf\/Ig\/etauOt4yten4VNRU1FVKxYXXNebTWwFk3Lpt8Ex+zuPMKCT8kfee1GluLdMtb3tmAzAcwrErPmUTHIBke1al3SBiCYJBkSODBEj0MEj7moXSATECTJ25PrWU\/R6l4beTed558VOeK5TrHUzbuMoTLaQN9yWKhZAhZMCWgb160GotXtRGEvaKkMQDsWYAqfqh\/hW5e6MGLSVOWxkcj0+lGm6GqNkuIMySFgnef869Ia1PeuoVWzd1t0f0uIS+c8PDePz7Y010HUltVbU2nUBhueDuu38T+lbw+Fv\/AL3\/AC\/96U11i1ojau37zAF8VC2mYsfmiFk8A7xXrqmtdDeHBtWZm2yfTw\/2vllDU2mscwuoxGzJ2haMT4v64Lpus9aay+ITLyhgPN5mZ8FSQpVCTABYgSa9dACOrXvBS2\/iXbcqBJVLrJuw33xkj1rFufH\/AE9py8Q5DEzprpkeh\/Z7j2r0n8oGgAhfFAknbT3eSZJ\/d8kkk+5r5+3R6oaAGGc17cvZM7Q9R8p\/rPxA9i3dueGhVDcVfMZLJaa6JEbg4kGDI59Yf6VatDI27ItMrG2whQdt+VJBEEHnvXNN8adLJZijFnBDE6W5LAiCD+z3BGx9at0\/x709AFTxFUEmF010Dfni36mp\/pqsQGFG22buHqPlaus6zi7Jdt+Rj4aiCfELOttQGjAyWggkFe87w90jw2XO3bFvIsGEAGVYoZxkHcHvXKX\/AIw6W2cq4ZxDMNNck8HnwvUDnmN6u0Xx30+0iohvBVn\/ANvd7mSf3fcyaR0aqW2Yeh89ZJCo2buHqPlNaf4je6LatpwRcwIWSJBW6xjMKGxNtfNMHL233dE1sWle0oVCgdQBGxEjYcbRXK2PjTpaGURlMzI0twbwR2t+hb9T61ev8oOgAABuhQIAGnuwB6R4fEU3aNVM7NMj1QHtzcPUfKa\/3jS4gz07shtW7rAoQAWzbfMAYLh83EkTHNbF4pYsO1tFCojXAq7A7Fu3qe9ctc+NemMAGRiAAADpbpgCYH7vgSf1PrV7\/wAoOgIIJulSIIOnuwR6R4fFJ2jVSIDD90w9n1D1CbPWluultrCuJUNLA+HdJxuJBHKAjfvlWtqrngqiWkUS621HAUR6D0jiuZb456aeVc75f+mu8yGn93zIBn1Ar1qfjzpzjFxcZZmG010iR9bdB0epkwx15eyQe36h6j5Wpp+qW77rbu2dyXtyYKFkd1ZVYxlvaLREgYyNjD3UdYbKW8VnJ\/DAAYwMWOyoCT8sQBXNL8bdMDKwRwyjFSNLdBUbiB+z2EE\/qfWrj\/KDoDEm6YMidPd2O+4\/Z8wSPvQdGq5UzG66Ye36h6j5TlrrFq+bIuWJ8Xyq2xXzJcuDkhsWt2y3y\/iUHvGp1LWm2bSKAXvXDbUsdlhHuEmNzshAA5JHHNck3xX0s3kvRdD25Kxp7oAJDgn91Mw79480xMU1qPjzpzrg\/iMp3htNdI5kbG3Q7RqmTDG6OfHkkHt+oeoWs2rtNeS3dsqbjMLeYhlzVLlwAEw2wVzMbExVPWur+BcUFJQrcdmmMcSgWRHyksAT2kHiSM638c9NXHFXGPyxproiAVEfs9vKSPoSKqv\/ABt095y8RpBUzprplW+Zd7fBgSO8VpavDqTnF4IkCLHjO9WMqME94eo+Vo6DUpeueeyA\/mZW2MhGUesgg4cgce1M9W6g1o2gqz4jleGMQjNMICT8sfesVPjbp4Mg3Ad+NNd7mT\/R9yAftXpvjnQEglrpI3B\/m13baNv2e2xIrUFZvH\/i74UxVp\/WPULY6eiPN020Dh2GUb7ErO+4JE\/qaR6v8Qmy15fDBKWw9vzR4hiXHG2Kw3eRPpSq\/HOgHDXRJJ2013k7k\/u6rufGfTmnLMzzOlunkFT\/AEf5SR9DFLtm7\/8Aq74R2tOLPHqPlbfThbZmdLOJBIDkLLeYhiIJIkrO8cj3j2\/UcfGLL5bTKpI9CqksZ4ChiT7KfpWFa+M+nKWK+IpYyxGmujI7mTFvfkn7n1rw\/wAX9NLFiHLEQSdLdkiIgnw9xG30o7dnQd8IFWnFnj1C3dJatG341u2q5DZoElZEGR+FgFP0is7U69xcuW2QMi2lchZLMHNxYx4\/Dv7H2qg\/HGhxxDXQAIH\/AA13Yf8Ax0tc+LOntORuGQAZ0l3cAyAf2fYkn71yaQdp8gHDcfhYGtKLq1cOZBGyB4mjM7yCtQ3UXTm6qwu7kLBJiSRtsTM\/espuomVt3LasbigqEaZkElSWgRAJB7wdh3n\/AHv0IUKr3FA4A0t2B9sKz7nWemlSgZ1BIJx0twbjj+jiqADuPoV26vHZ0A1xAMnFwOJtnuXUfDWBTxLahVuKrxAHI2mO8QK265T4e+ItEblvTWnfNlxtq1m4myKSRLqBso9a6quOsCH3C1qRBbYypqKmiqVak9dqsDbAiXfGTwAAXYn08qkT6kUjc+I7MsFDPjG64wRDmQS2ygI\/mMDbaZFal\/TI8ZorYmRkAYPEieDXj+ZW9\/2aeaQ3lG8zM7bzJ\/U1MFuajByWXe+I1CXH8N\/KSEG0vEhtpkQwdd+SAASSBVi9fQmMXG4gldnBLAFYaYYqIn86es1oHQ2pJ8NJLZE4jdvXjn3qG0FojE2kIgCMREDGBEcDFf8ACPSnLNyUOWXpviJShZkblz5QCAAZUE5c+GUYn5RkJNJ\/Fbzd6c3E6kHt\/wDSf02\/St\/\/AGdZ3\/ZW\/MAD5BuBEA7bgQP0Fc78eXhbbR3WDFLepyYqpaB4bCYUExJFXUC01mwIuufS2uNB4xsUwdSoLgmMAHYngAzvP90140FpSzXFuOwcn8eSjhSFHaCn2OXvXM6n4k0jFz4uqTNMGC2T2ygybZYHzHvV3TPijRWkKK18jJn3sPsWOR4QACST969e6oCbkeq+S09ArNFqbpMfxMRF8t+7Jbp6kmREPCkqXx8gZRkZftA\/F8s7TO1eum6cA3ri3btwXOxuSiQSYUfh3P8Al6Vy1\/rmiYXFNzV+HdD5ILL4nNcW\/BlvMxMZbxTmg+LNHaRkDXjvkT\/N3G59QiKPbikagOJHrxTp6BWaDFN0wf4n6Twxm1rLaudUtqxViRi+BYjyhsPEif7G88V76XpQltity5cDQwLvl22x9q5i91zp7+LIu5XZDN\/N3yANsW\/KcNvKP4mtFPjbSQd73\/wXP\/1p9oCbkKH6GuBDKTri9jjB4b8PZaFvq1lgpDkBwYJkcMi9+Gl0j1najpl1E0i3BcvXEZBdBdsmgqI4\/wDN65her6FcCj6lSiKgIst+DDzQbcF4UKT6Aegpy18S6H+brp8r5QWxa3sOSQIG5w3NRNTCSPVXDQH3Apvg493KcjGMYG07lsXupWXV7bXTabzWyC2DqSF+X3i5bgjuy96v\/nC27FtvEe4rEYNkGZvEaV32EbwPaK5u713p5xgXUCEEBNO6r5biXRsE\/Mo\/jVv+8+j8BLIe+FQYg+A52AiDKFT7gimagkGR1KgzQaoYR2T7xPd4jhOHNa+v1tkoFe81kmH+fBxHn7\/2TP8AVntTeovLYsoWLsAVtz8zEkrbX7kkb1yF3qvTzbwLamN\/6JvxJctn8EDa48AbDaNhFP8AUPinR3reDNqIyV5Fh+VZWHKEESo5HrR2mciefNP9BUHdFN+z\/tvi3ARunM\/OxqWW8uBuXLRyB8rgP5skX82xIb\/D7U5rtStrAEuxJCKB5mY4k\/5KWk+hrkE63oQyvnqfLj\/7cgNgzumyWgBBd+Imd6d6l8UaO7ic9QhVs0ZbLyDiV4KEEEMRBB5+lHaCZkeqX7fX2C0U3RI\/iePAGJiVo9Rv27nh2jdvW2dtgjYP5g6+YHgbP\/hkcU91LWLahmDkFlTyCd2YKvfuxArkdP1fp6FGV9UAhzA8FsS03DP7vb94+wheNtq0Nb8V6O4AC1+A9t\/3FzlHVx+DiQKYqSZkT\/hJ+gVQABTcRP0kb+H5J9lqo1vUOALt1Gts0qr4nysJyHcSB\/i96Z12uVLgQhyxVnhFy8qlcj\/zjYb71zGl+ItDbum7nqJ88BrLwPEZXaPJO7KvM8e9Wa74m0ly4tzxNTbZVZJSy\/DFCw3tmPkG43FIVBMyJUjoFYtA7J0T9J3csJ6zO4qW7121cXUXPKC4W3d8rhWE5DuJhfvVl\/qKIzIzQVQXD\/ZJdRHqZQ7VzfS\/iPRWWYg3AGAVFFi7CoqhQBK8nvHt9TGp6\/oLjM7C8S1tbc+A+wUuRj5NjLnf6U+0xuJ580O1fU7rTTeWj\/Tf+JOWVxOeIxAXS6IW3vl1vMxUYlA\/lG7CcffzD08ntU3daFcWvMWgNt2BJUcn1Brnem\/Emit3CwfUklQgysvsiliFEJwMn3Mn32rzqPiHRtcF3K+GAC\/+mJ4JYfPaaDv2ikKgGY9eaTtBrEAGm4gbUd07mxgMJXR9Nsr4vjredg20eJKfhHlH93+Jrw3U0DMjZqViS+y+ZsF3n8TCAKyOn\/F+jthEU34QAD9hcOwA\/q0tqPiLROSxOokm2f3L\/wBFc8Rfwfm5ph4BserpO0GuW3pOIBMd0zHdAy3Tl6rounhGNy4l53nt4koJj5V+231NeLnV7asVLGQ2LCPl8yLLeinJCPUGaxdD8UaK2CFa\/wDKi\/uXOyTH4P63+VVaj4j0LMzltQCwtgkWH\/o3LpynqTSFSJgjoKb9Cque3apPIAAwM48t3Dmun6faULcZbjuHIbd8gOfl9N+3tVZ1ttkJzgEvbk7brmHifTBz9qxNB8V6K3bKhr58xYk2bm7Fi7EwkbsWMVnXOr6Irj4urC5vcH7E+U3PEDgHweD4j8zG1MVQMx1Cg\/QKzomm7\/id7sbY4eS2b9vHqPSwCSJ1JBYzzann0\/0rvK+c6LqtvU9R6cbAuMtoXw7NbdQuVkhZLKBuQa+jV5fWhB0gxuC+l\/8Aj7XN1fTDhBvM2PiOSmiiis5bSiipooQioqaKEKKo137q5\/YP+RpiqNXbLIyjkqQJ9SIq2iQKjSd491VWBNNwG4+y+bX9equEJ3K5T2GzET33COf7h9qs6daTJrqghmBksGBPHZvota9z4OLElhbJJBJJ32iN+w2+UbHf1NX6T4XuICFaf7Tsx\/U17t2s9FJM1WxlfivnVPVOlMA2aTgYg2EH0N7\/AHErm9Rr8CwKmFTMmR8vHHMyKY6ZbtReuIN2nI7\/ADC5DbHghpFbFz4TYzJG64nc8TlVuk+GLltWUEeYluTyXzP\/ADTQ7WWik3qtNxF+PwmzVWmNECi4SCDuNjGe9cunVUyZdzhlIBDfIYMoDkP0pvpqoLTG38pIbv8ATvxxWu3wgxUrIgtmdz805z\/i3q3T\/C9xEKAiJnknuSdzv3pfuejTLqrT53xH4F0xqnSg0htFw3jI2N+clc7d1oGUg7OiH6uUA+3mH8avtWVtWYUQoluZ4UevsK1bnwe7MGJEyDGbYkj5SV4JHr7D0FM3Phq4UxJHcHc8ERUjrLRSZNVs5X5qI1RpgBApOgjdnbic59VyN3qlpgUYOMkEiCT5xclfLO4CXJ7ehp24y2rAZfkXJ9j6lTyx960b\/wADF2zkAyCcWImEdBxxsx3+lPP8LuUCEiACIk8QI\/yqP7no2JqtnnwP2U\/2nScBRdsmJFt444xI+9sByw1lq4pVuMwOZBOSxiybEZsokHmR2NOaq4LVm3AJCgIFG5O8ACTWtqPg9nYFiJWCPOw4cMJA5hgDvVuo+FXfDIIcTkJnmG7fQ\/xoOstG\/wDq2d88Dj6qLdVaVh2Lo3eYwvmBjjC5fU6uy4xY5Ls0w8fKGmQI+Vw30NP9Q1GNxUAZmKyBPZVUEyx9WQff61or8EwpURB7Se6qn2GKge0VfrfhV7hkmCIAKuyHgA7jsY49h6Uv3LR52u1ZPAqX7TpWwGdk6MYItN7gSIym88bLl9VqbFyLdwPM7Ah9m2T5htsbiA7xuKc6trhbKs3eByBwhb8R9q1v9yzIO0iY3Pcqf80t\/p7mrtZ8Ku5BZojjF2TeIO6x70\/3LRpJ7Vs8+SQ1TpUBvYu2ZwywOF7Xiegue0923dcSJZCCJ7Ti0mOJ9D+U0zr9RiwEFizhFA7nEtydgIUn7Vq6X4PNsgpivlC7HsIAH2AEem\/qa96z4WdzuR8wYEEghvUEbjYkfQkUN1lowv2rZ58fhDtU6UQAKLtmcCOF89\/HzXO6UJc1CZI4e2FcEnglj+Uw3yzU6nXKri2TBInd1Xvj3O5rotJ8KOjAgiYAO5JMFj37+Y1Vd+EXZgxaCBj5XZdue3NA1lowkiq2bXnHFJ2qtLMA0XQJgbsONhMnH5WN05LT3\/FUS6gpl5h2YfQ8mqD1RQ7odihg7ifkVtkByI3A49a6XSfCzoxYHnkliexA5+tVj4Qbz7jznNtzuQFH22QfpQNZaMDIqtB544\/0m7VOlGAaLyBYTEjw\/mYy4LC6H4Xik25yxIM5D8yfj\/rIR9qpudVUMVIaReWz\/iiH5+Tc7\/1TXTaP4Ta25cQJBB3Pcu3f+s7H71Tc+C5bI45c8n1Rxt9UX+PqaBrLRm+Gqwecb03ap0p479F5x3E\/xx4QOovi9HNsrcNsECBuctwShGx9oqi91RPOjyBm1sz6YO+W28eV19ZFdNovhNrSsqnmBu7HiI57QKpufBOW7Qd2PJ\/ECG49QTSGstGa2BVb62OCb9VaS9wLqTzbGxM3xvf8Y5Qsvp6ILbFAR5wDOU5DLYhtxuT+tLXNSjoAwMPca2Bvuys\/5OB5CZrp9P8ADDohUEbsG3JMnzTJP1pa38GspkHh2uCXYgM2WRAJgfM\/61Iay0UCO0bHPl\/ag\/VWmOcHGm6d+eefpHJafwZZCW7gUQJB5+vrXRVldC6e9lXD9yCN5\/0rVrx+tKjKmlvfTMgxEcgvb6op1KehsbVBDhMg44kqaKKKz1pIooooQiiiihCKipooQooqaKEKKKmihCiipooQoqaKKEKKmiimhRU0UUkIqKmimhRRU0UIUVNFFCFFTRRQhRRU0UkKjV2y1tlUwSCAf\/AaVaxfkFWUDuJ32AgSV3E59vTjsUU5hRXm7pLuJC3CTwMm7Y87Dkt\/DiK9fza75jme+Pm9xE7QIAI2Eb7gnepoo2imvB0l\/AgXPNx8xgCPWJnL+A5E1cLF0K0N5i2wy\/DI7xswGQECN95O9RRRKSovWLoUAOxYkL3MCBvMdjJknf3mDqVNFKZTX\/\/Z\" alt=\"Tierras raras: qu\u00e9 son, caracter\u00edsticas, usos e importancia | Meteorolog\u00eda  en Red\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estos elementos se califican como \u201ctierras raras\u201d porque no es muy com\u00fan encontrarlos en forma pura, aunque resulta que en todo el mundo hay dep\u00f3sitos de algunos de ellos.<\/p>\n<p style=\"text-align: justify;\">Las aplicaciones de las denominadas tierras raras van desde la producci\u00f3n de imanes de alto rendimiento hasta catalizadores, aleaciones, cristales y electr\u00f3nica.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Nos podr\u00edamos preguntar miles de cosas que no sabr\u00edamos contestar.\u00a0 Nos maravillan y asombran fen\u00f3menos naturales que ocurren ante nuestros ojos pero que tampoco sabemos, en realidad, a que son debidos.\u00a0 Si, sabemos ponerles etiquetas como, por ejemplo, la <a href=\"#\" onclick=\"referencia('fuerza nuclear debil',event); return false;\">fuerza nuclear d\u00e9bil<\/a>, la fisi\u00f3n espont\u00e1nea que tiene lugar en algunos elementos como el protactinio o el torio y, con mayor frecuencia, en los elementos que conocemos como transur\u00e1nicos, los que est\u00e1n m\u00e1s halla del Uranio y son artificiales.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Elementos transur\u00e1nicos - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Elementos transur\u00e1nicos by Caro Castillo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">A medida que los n\u00facleos se hacen m\u00e1s grandes, la probabilidad de una fisi\u00f3n espont\u00e1nea aumenta.\u00a0 En los elementos m\u00e1s pesados de todos (einstenio, fermio y mendelevio), esto se convierte en el m\u00e9todo m\u00e1s importante de ruptura, sobre pasando a la emisi\u00f3n de <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a1Parece que la materia est\u00e1 viva!<\/p>\n<p style=\"text-align: justify;\">Son muchas las cosas que desconocemos y, nuestra curiosidad nos empuja continuamente a buscar esas respuestas.<\/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:ANd9GcQco32Lg08pOmsgCRunyxOKubWbFBgc7CanfKrfFNqc_UFDi1NJ52q92mY7vmqXXLw_0j8&amp;usqp=CAU\" alt=\"Electr\u00f3n - Aniquilaci\u00f3n De Positrones Fotos, Retratos, Im\u00e1genes Y  Fotograf\u00eda De Archivo Libres De Derecho. Image 24660575.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTNcM3tWpJiAb9WYjhAQctInkDY9xtSE6TZbes8iwMjEWGFeJ_OyJ0DQxodEkob7gHzrN4&amp;usqp=CAU\" alt=\"Simulation of electron\/ positron collision - Stock Image - A142\/0357 -  Science Photo Library\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Es la materia y la anti-materia, el encuentro los destruye<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el positr\u00f3n son notables por sus peque\u00f1as masas (s\u00f3lo 1\/1.836 de la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, el anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> o anti<a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>), y, por lo tanto, han sido denominados <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a> (de la voz griega lentos, que significa \u201cdelgado\u201d).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El 30 de abril de 1897 Joseph Thomson descubre el electr\u00f3n | Rinc\u00f3n  Educativo\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Historia de la ciencia: el descubrimiento del electr\u00f3n | Los Avances de la  Qu\u00edmica. Educaci\u00f3n Cient\u00edfica (y algo de Historia \u2026).\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aunque el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> fue descubierto en 1.897 por el f\u00edsico brit\u00e1nico Josepth John Thomson (1856-1940), el problema de su estructura, si la hay, no est\u00e1 resuelto.\u00a0 Conocemos su masa y su carga negativa que responden a 9,1093897 (54)x10<sup>-31<\/sup>kg la primera y, 1,602 177 33 (49)x10<sup>-19<\/sup> culombios, la segunda, y tambi\u00e9n su radio cl\u00e1sico: \u00a0no se ha descubierto a\u00fan ninguna part\u00edcula que sea menos cursiva que el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (o positr\u00f3n) y que lleve\u00a0 una carga el\u00e9ctrica, sea lo que fuese (sabemos como act\u00faa y c\u00f3mo medir sus propiedades, pero aun no sabemos qu\u00e9 es), tenga asociada un m\u00ednimo de masa, y que esta es la que se muestra en el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/AromaticKlutzyAcaciarat-size_restricted.gif\" alt=\"Top 30 Atomo GIFs | Find the best GIF on Gfycat\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo cierto es que, el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, es una maravilla en s\u00ed mismo.\u00a0 El Universo no ser\u00eda como lo conocemos si el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (esa cosita \u201cinsignificante\u201d), fuese distinto a como es, bastar\u00eda un cambio infinitesimal para que, por ejemplo, nosotros no pudi\u00e9ramos estar aqu\u00ed ahora.<\/p>\n<p style=\"text-align: justify;\">\u00a1No por peque\u00f1o, se es insignificante!<\/p>\n<p style=\"text-align: justify;\">Record\u00e9moslo, todo lo grande est\u00e1 hecho de cosas peque\u00f1as.<\/p>\n<p style=\"text-align: justify;\">En realidad, existen part\u00edculas que no tienen en absoluto asociada en ellas ninguna masa (es decir, ninguna masa en reposo).\u00a0 Por ejemplo, las ondas de luz y otras formas de radiaci\u00f3n electromagn\u00e9ticas se comportan como part\u00edculas (<a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> en su efecto fotoel\u00e9ctrico y De Broglie en la difracci\u00f3n de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRSa7qdk_8sgqP-CLrLy79tktXDLlTJVr-X7FZFw6bofcIZVoF2G7kZoiZhwJIzD6Bck-g&amp;usqp=CAU\" alt=\"El Efecto Fotoel\u00e9ctrico \u2013 Dem\u00f3crito Y Sus Demonios\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El comportamiento ondulatorio de los electrones \u2014 Cuaderno de Cultura  Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta manifestaci\u00f3n en forma de part\u00edculas de lo que, de ordinario, concebimos como una onda se denomina <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, de la palabra griega que significa \u201cluz\u201d.<\/p>\n<p style=\"text-align: justify;\">El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene una masa de 1, una carga el\u00e9ctrica de o, pero posee un <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 1, por lo que es un <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a>. \u00bfC\u00f3mo se puede definir lo que es el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>? Los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> toman parte en las reacciones nucleares, pero el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> total de las part\u00edculas implicadas antes y despu\u00e9s de la reacci\u00f3n deben permanecer inmutadas (conservaci\u00f3n del <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>).\u00a0 La \u00fanica forma que esto suceda en las reacciones nucleares que implican a los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> radica en suponer que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tiene un <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 1. El <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> no se considera un <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a>, puesto que este termino se reserva para la familia formada por el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, el <a href=\"#\" onclick=\"referencia('muon',event); return false;\">mu\u00f3n<\/a> y la part\u00edcula Tau con sus correspondientes <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>: V<sub>e<\/sub>, V<sub>u<\/sub> y V<sub>T.<\/sub><\/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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Lept\u00f3n - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Existen razones te\u00f3ricas para suponer que, cuando las masas se aceleran (como cuando se mueven en \u00f3rbitas el\u00edpticas en torno a otra masa o llevan a cabo un colapso gravitacional), emiten energ\u00eda en forma de ondas gravitacionales.\u00a0 Esas ondas pueden as\u00ed mismo poseer aspecto de part\u00edcula, por lo que toda part\u00edcula gravitacional recibe el nombre de <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Introducci\u00f3n al electromagnetismo\" \/><img decoding=\"async\" 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\" alt=\"El Portal de la F\u00edsica: Electromagnetismo, Electrost\u00e1tica y Electrodin\u00e1mica.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La fuerza gravitatoria es mucho, mucho m\u00e1s d\u00e9bil que la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>.\u00a0 Un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> se atraen gravitacionalmente con s\u00f3lo 1\/10<sup>39<\/sup> de la fuerza en que se atraen electromagn\u00e9ticamente. El <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> (a\u00fan sin descubrir) debe poseer, correspondientemente, menos energ\u00eda que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> y, por tanto, ha de ser inimaginablemente dif\u00edcil de detectar.<\/p>\n<p style=\"text-align: justify;\">De todos modos, el f\u00edsico norteamericano Joseph Weber emprendi\u00f3 en 1.957 la formidable tarea de detectar el <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.\u00a0 Lleg\u00f3 a emplear un par de cilindros de aluminio de 153 cm. De longitud y 66 de anchura, suspendidos de un cable en una c\u00e1mara de vac\u00edo.\u00a0 Los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a> (que ser\u00edan detectados en forma de ondas), desplazar\u00edan levemente esos cilindros, y se emple\u00f3 un sistema para detectar el desplazamiento que llegare a captar la cienmillon\u00e9sima parte de un cent\u00edmetro.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/e.rpp-noticias.io\/medium\/2016\/02\/11\/7899513gif.gif\" alt=\"Las ondas gravitacionales de Einstein revolucionan la ciencia, pero \u00bfqu\u00e9  son? | RPP Noticias\" \/><\/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 Predichas por <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, son como olas en el oc\u00e9ano c\u00f3smico<\/p>\n<p style=\"text-align: justify;\">Las d\u00e9biles ondas de los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, que producen del espacio profundo, deber\u00edan chocar contra todo el planeta, y los cilindros separados por grandes distancias se ver\u00e1n afectados de forma simult\u00e1nea.\u00a0 En 1.969, Weber anunci\u00f3 haber detectado los efectos de las ondas gravitatorias.\u00a0 Aquello produjo una enorme excitaci\u00f3n, puesto que apoyaba una teor\u00eda particularmente importante (la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general).\u00a0 Desgraciadamente, nunca se pudo comprobar mediante las pruebas realizadas por otros equipos de cient\u00edficos que duplicaran el hallazgo de Weber.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/c.tenor.com\/1wt6mfs0qi4AAAAC\/grav-graviton-zero.gif\" alt=\"Grav Graviton Zero GIF - Grav Graviton Zero Crypto - Descubre &amp; Comparte  GIFs\" \/><\/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 \u00a0No paramos de buscarlo, pero no se deja ver<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De todas formas, no creo que, a estas alturas, nadie pueda dudar de la existencia de los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>, el <a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bos\u00f3n<\/a> mediador de la fuerza gravitatoria.\u00a0 La masa del <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a> es o, su carga es o, y su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> de 2.\u00a0 Como el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, no tiene antipart\u00edcula, ellos mismos hacen las dos versiones.<\/p>\n<p style=\"text-align: justify;\">Tenemos que volver a los que posiblemente son los objetos m\u00e1s misteriosos de nuestro Universo: Los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>.\u00a0 Si estos objetos son lo que se dice (no parece que se pueda objetar nada en contrario), seguramente ser\u00e1n ellos los que, finalmente, nos faciliten las respuestas sobre las ondas gravitacionales y el esquivo <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static.nationalgeographic.es\/files\/styles\/image_3200\/public\/news_gw190521_animation.gif?w=1600\" alt=\"Descubierto el agujero negro m\u00e1s masivo detectado con ondas gravitacionales  | National Geographic\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La onda gravitacional emitida por el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> produce una ondulaci\u00f3n en la curvatura del espacio-temporal que viaja a la velocidad de la luz transportada por los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>.<\/p>\n<p style=\"text-align: justify;\">Hay aspectos de la f\u00edsica que me dejan totalmente sin habla, me obligan a pensar y me transporta de este mundo material nuestro a otro fascinante donde residen las maravillas del Universo.\u00a0 Hay magnitudes asociadas con las leyes de la gravedad cu\u00e1ntica. La <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler, \u00a0es la escala de longitud por debajo de la cual el espacio tal como lo conocemos deja de existir y se convierte en espuma cu\u00e1ntica.\u00a0 El <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a>-Wheeler (1\/c veces la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler o aproximadamente 10<sup>-43<\/sup> segundos), es el intervalo de tiempo m\u00e1s corto que puede existir; si dos sucesos est\u00e1n separados por menos que esto, no se puede decir cu\u00e1l sucede antes y cu\u00e1l despu\u00e9s. El \u00e1rea de Planck-Wheeler (el cuadrado de la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>-Wheeler, es decir, 2,61&#215;10<sup>-66<\/sup>cm<sup>2<\/sup>) juega un papel clave en la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/plustatic.com\/3578\/fisica-cuantica-enemiga.jpg\" alt=\"Teor\u00eda Cu\u00e1ntica de Campos: definici\u00f3n y principios\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Me llama poderosamente la atenci\u00f3n lo que conocemos como las fluctuaciones de vac\u00edo, esas oscilaciones aleatorias, impredecibles e in-eliminables de un campo (electromagn\u00e9tico o gravitatorio), que son debidas a un tira y afloja en el que peque\u00f1as regiones del espacio toman prestada moment\u00e1neamente energ\u00eda de regiones adyacentes y luego la devuelven.<\/p>\n<p style=\"text-align: justify;\">Ordinariamente, definimos el vac\u00edo como el espacio en el que hay una baja presi\u00f3n de un gas, es decir, relativamente pocos \u00e1tomos o mol\u00e9culas.\u00a0 En ese sentido, un vac\u00edo perfecto no contendr\u00eda ning\u00fan \u00e1tomo o mol\u00e9cula, pero no se puede obtener, ya que todos los materiales que rodean ese espacio tienen una presi\u00f3n de vapor finita.\u00a0 En un bajo vac\u00edo, la presi\u00f3n se reduce hasta 10<sup>-2 <\/sup>pascales, mientras que un alto vac\u00edo tiene una presi\u00f3n de 10<sup>-2<\/sup>-10<sup>-7<\/sup> pascales.\u00a0 Por debajo de 10<sup>-7<\/sup> pascales se conoce como un vac\u00edo ultraalto.<\/p>\n<p style=\"text-align: justify;\">De ese &#8220;vac\u00edo&#8221; nos queda much\u00edsimo por aprender. Al parecer, todos los indicios nos dicen que est\u00e1 abarrotado de cosas, y, si es as\u00ed, no es lo que podemos llamar con propiedad vac\u00edo, ese extra\u00f1o lugar es otra cosa, pero, \u00bfQu\u00e9 cosa es?<\/p>\n<p style=\"text-align: justify;\">\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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"2019 septiembre 25 : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Antes se denominaba \u00e9ter fluminigero (creo) a toda esa inmensa regi\u00f3n. M\u00e1s tarde, nuevas teor\u00edas vino a desechar su existencia. Pas\u00f3 el tiempo y llegaron nuevas ideas y nuevos modelos, y, se lleg\u00f3 a la conclusi\u00f3n de que el Universo entero estaba permeado por &#8220;algo&#8221; que algunos llamaron los oc\u00e9anos de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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vcqizj5p3uaMX+zDtqln+5urHXbo1aUotdG1L3HL7ExtTvIxUrptZStKNujyPr+B+ndD93rUJxknh9mKjRfdy7rZScoqNr2d7rgzH4lOVGlGvGGUnayz889Ol31NKcFI+Y4X9n\/bE2v+BqxTdtqc6MV75Xfkj1\/ZX7PsRgYQxVdRq16co1Fh1nFRi09FnJvplwZjxX0pnScpYLG93CebjFqnP8W2rt9G+py8T9N8XJ3lVdSXF928+N7a8y8NhadRRqbUekk7rk1bLtphJtXSKPpRhYYrE1q0XTo95OclDajJpv6tlr1y+Rm7O7PwdBSdZuviIu0YOL7im087xs+8aS3u2ecXbPn1+1Np3caa5qMSrGVdmexGrGpCycZwTjGSay8Lzi9zW5p66nvQw+D2YxWkbKyb3WSvf7czHaabbzN\/auNVSTcpzavonm9yabyWWVtlW0VkcipWWkUorgr3fVspqTd7O5W5GtXERWUcrZZkvPNlzk2VylcIKUtEy9JR4Sl\/4Q58zBxdVcuL39CdCKWyuEms\/6IfmzLUz5Eqsr7+svtMobPPxNZfSlku+\/TI0iiMokpDiwk+RywtZtd93KzKGIsdiLRyNFEAJWFYiwyIDAkCIxDEMYkBowWH7ySjotZPgjSlSlUmoQV28kJuxq7OoqKdefsx9lfakZ61R1JOUv1yRdja221GOVOGS\/MzSl6HpYicIxVCm7xjq\/\/Ut76LRGau3cJSI3EI4pSuNDuMQCuMkNMgSiVF5gdjsV2mpeUfLxfIePxEo1nOLabbzXFN\/JoqwEvF0UkvKL\/wDoMUtpuO9+KH3vrRPoauHVXA7Cze7m9fXNLqkSnaRVUrbTvZJ8tP8ABFyKIslc+WdVt5nQkEmW+1azz3x09DO2LaO3DYhRunvM5I2qpLSUNrqn8R7f\/aivvX+bMW31FtHqfzvPrs\/mzMXBGudZ6N5fZjkimVS\/JcCu4rmNTFSnqxqKRJsiwuCzOeT2gsJIUmWMqkZ1FsqxRAYmI42igAAIGBEAEBEAABjR1JLuqagvbnnN8I8DP2dSTbnL2aefV7kQr1XJtvVnp4deBQdX+07qPJf2fn9K82ZyzdiEnuREVxnFKQ7CAQEjGMiMAGThlmVonJmtN7PzfYDbgJZrq162HiZb1qrS\/X63lOHlZJ8y2u8+jlH8J7tOov4ez09jP+xXNbXiWu9FaYr7LLHZnhVo+LJvSe9cXxXU2i7FbIMlJEGcyTi7MbHcLiA6YyyM7E7iIkkjWN3oIESQhNmqtECTZBhcVzKUrgJiaJkTKSAQhkTFosQABIERoRqwNO8rvSObLo0nVqRgt77\/AGDdlcvreCEaa19qXUxNk61TabfFlZ04qsqk\/l+lZLotP2QkAAI5WUMAAQwAYIaV2BIQmxFNgaIPJdX8i6o7+aT9MmUL2V1LE8uj9z\/XvPTpT+XZ5L8fq5DIa5cPgRTCQ3xPPqxbfNd+haHtjdisCI13o8xtE9lfpkbIjcLm0aseHov0TYmK5C4FusSSbEIZDlcBAAEjGIQCAAARLGICREVgIpG32aWX1pe5AB0YTJVJb1F+yFLcZGAAcrGIYAIYAAAAIAApaCGAASMmvZ9PmWU3nbjkAHdD6o+RDIMLiAwra3LQ3xIsAMaisxiYABMQGAAaEiAALQgAAABiACRsAABABFjATA\/\/2Q==\" alt=\"Qu\u00e9 es el Bos\u00f3n de Higgs?\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQIeiNaZjkFhSeFSFgkyhNKwEv_tc2yMmkzuQ&amp;usqp=CAU\" alt=\"Cuadro en Lienzo Bos\u00f3n de Higgs, la part\u00edcula de Dios Universo Universo en  el espacio - PIXERS.ES\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ah\u00ed, se tiene la esperanza de encontrar al esquivo Bos\u00f3n que le da la masa a las dem\u00e1s part\u00edculas, y, el LHC del CERN, es el encargado de la b\u00fasqueda para que el Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas se afiance m\u00e1s.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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alt=\"Del modelo est\u00e1ndar \u2014 Cuaderno de Cultura Cient\u00edfica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Est\u00e1 claro que, dentro del Universo, existen &#8220;rincones&#8221; en los que no podemos sospechar las maravillas que esconden, ni nuestra avezada imaginaci\u00f3n, puede hacerse una idea firme de lo que all\u00ed pueda existir. Incansables seguimos la b\u00fasqueda, a cada nuevo descubrimiento nuestro coraz\u00f3n se acelera, nuestra curiosidad aumenta, nuestras ganas de seguir avanzando van creciendo y, no pocas veces, el f\u00edsico que, apasionado est\u00e1 inmerso en uno de esos trabajos de b\u00fasqueda e investigaci\u00f3n, pasa las horas sin sentir el paso del tiempo, ni como ni duerme y su mente, s\u00f3lo tiene puesto los sentidos en ese final so\u00f1ado en el que, al f\u00edn, aparece el tesoro perseguido que, en la mayor parte de las veces, es una nueva part\u00edcula, un par\u00e1metro hasta ahora desconocido en los comportamientos de la materia, un nuevo principio, o, en definitiva, un nuevo descubrimiento que nos llevar\u00e1 un poco m\u00e1s lejos.<\/p>\n<p style=\"text-align: justify;\">Encontrar nuevas respuestas no dar\u00e1 la opci\u00f3n de plantear nuevas preguntas.<\/p>\n<p style=\"text-align: justify;\">Salvo mejo parecer.<\/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%2F2022%2F03%2F24%2F%25c2%25bfexisten-otras-clases-de-materia-lejos-de-aqui-en-nuestro-universo%2F&amp;title=%C2%BFExisten+otras+clases+de+materia+lejos+de+aqu%C3%AD+en+nuestro+Universo%3F' 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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Nunca he visto algo as\u00ed. \u00bfDe d\u00f3nde vendr\u00e1n estos seres, de qu\u00e9 estar\u00e1 conformado su mundo? Esto preguntaba uno de los investigadores al otro que con \u00e9l, recog\u00eda muestras de una extra\u00f1a nave ca\u00edda y que, seg\u00fan el seguimiento hecho en su acercamiento [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[22],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4765"}],"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=4765"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4765\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4765"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4765"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4765"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}