{"id":4445,"date":"2020-07-11T08:48:46","date_gmt":"2020-07-11T07:48:46","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4445"},"modified":"2020-07-11T07:49:43","modified_gmt":"2020-07-11T06:49:43","slug":"%c2%a1son-tantas-las-cosas-que-no-sabemos-4","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/11\/%c2%a1son-tantas-las-cosas-que-no-sabemos-4\/","title":{"rendered":"\u00a1Son tantas las cosas que no sabemos!"},"content":{"rendered":"<p style=\"text-align: justify;\">El estado actual de la cuesti\u00f3n es que los cosm\u00f3logos creen saber que hay una gran cantidad de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> en el Universo y, han conseguido eliminar la candidatura de cualquier tipo de part\u00edcula ordinaria que conocemos. En tales circunstancias no se puede llegar a otra conclusi\u00f3n que la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> debe de existir en alguna forma que todav\u00eda no hemos visto y cuyas propiedades ignoramos totalmente. Sin embargo, se atreven a decir que, la Gravedad, es el efecto que se produce cuando la &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; pierde consistencia&#8230; , o algo as\u00ed.\u00a0 \u00a1C\u00f3mo son!<\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"https:\/\/ichef-1.bbci.co.uk\/news\/624\/media\/images\/81688000\/jpg\/_81688230_81688229.jpg\" alt=\"La ignorancia? \u00a1Ser\u00e1 siempre nuestra compa\u00f1era! : Blog de Emilio ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0Algunas teor\u00edas nos hablan de cuerdas c\u00f3smicas que suplen a la Materia oscura. \u00bfQui\u00e9n prevalecer\u00e1?<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">A los te\u00f3ricos nada les gusta m\u00e1s que aquella situaci\u00f3n en la cual puedan dejar volar libremente la imaginaci\u00f3n sin miedo a que nada tan brusco como un experimento u observaci\u00f3n acabe con su juego. En cualquier caso, han producido sugerencias extraordinarias acerca de lo que podr\u00eda ser la \u201c<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>\u201d del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/cdn.physorg.com\/newman\/gfx\/news\/hires\/1-cracksintheu.jpg\" alt=\"\" width=\"490\" height=\"332\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Lo que hay en el Universo&#8230; no siempre lo podemos comprender.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La forma en que llevan este asunto es esta:<\/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%3AANd9GcQPW6eAXzsGg6Z3iqDDgO9syI68nBtd5htEdw&amp;usqp=CAU\" alt=\"Part\u00edcula X explica la materia oscura y la antimateria | Quantitos\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La ignorancia? \u00a1Ser\u00e1 siempre nuestra compa\u00f1era! : Blog de Emilio ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ3oRCrnyKzzaTNtbjvKyzWLCr8lVGjUrj6TA&amp;usqp=CAU\" alt=\"Detectan presencia de neutrinos en la distribuci\u00f3n de la materia ...\" \/><img decoding=\"async\" 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\" alt=\"La ignorancia? \u00a1Ser\u00e1 siempre nuestra compa\u00f1era! : Blog de Emilio ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">Toman una teor\u00eda en boga de modo general acerca de la interacci\u00f3n de los constituyentes fundamentales de la materia y notan que la teor\u00eda requiere o permite la existencia de alg\u00fan tipo de part\u00edcula nueva. Se examinan las exigencias de la naturaleza de esta part\u00edcula a\u00fan no descubierta, y si puede desempe\u00f1ar el papel de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> fr\u00eda (resulta que desde el punto de vista de la creaci\u00f3n de la estructura observada en el Universo, la caracter\u00edstica m\u00e1s importe del proceso de desaparejamiento para la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> es la velocidad de las part\u00edculas cuando son libres.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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vmjYIOLzr2\/8AZz4nt+J2peH8RCMyGdqUvmhd3Ek56bz2\/XWf8R8FtjW2RKovOfVzZes\/PvTpy4dzynp5ba8PV3d+gX3ptvHb8+2ru1zWP6+utXxPg3vR6c09r57anx\/hOkjFCwjfuc213rV+THwZW7tLIiB1FHSHsZu8y5sMfnRbd+H0xGFyVj0RbqVFdSYu0ek++ibmyES5eo0cHrfGb\/TRGDPqIxiZyFRq\/wBktzzxfbTtKY\/bK3\/DZZSQtajG3pzxlwHBaumZdVdG3GxiSTatcl+Zrqs4Rx7atOF3QGSys\/r\/AFnQd2KdTElSU+btjDXaz11Ox6LzQK6TqGMi7arkThv0rtqj4MJEJTLZJKJaFNDcRw83EWuzrU8N4afT1vV0OPNKOe128RtLa9eOy29AR6Shq45pY3T7vmc++jabizvGzx0kWJgTPJZSUKV083k7XWn\/AIB4CW9NjLq\/BhGW5vVnynSyjH0nJjtwszddtX8H8PtJMeovMS+2elrIV3x34rXovjXho+G8M+EjjcSO7uvUcny7VVb0krqzLLmsLZzj33XjfiXjHf3ZzkdPXmJyRqNEY0HkqJExgD0vSvUxpLElT+v+o6c8Z4eXWsCTErpEuiSsI57Zq8Z\/VeXVIkLmulHmzP5+V++rxZWdo+LkfxXpvNSyVzEUq3Fqc59uAGyYk9PURjm7Om6j1Ye0pFe9WVjTnxCSMJqTZbWZSt5jVetx6qt7hrLlp5e0ZexNra6ukJVbnqxGNoWvp7+2rO2j+HISpHV62WcNdvXUPV0nms5r8jP5Gj+E6WVsSJRi+4Fuc5c6klv7lH\/F+n89drQ\/vcf8v6a7T6DG3d25dXTGmvKYO2KGy67Oult1xxL5e1nD3usJ9tVjX8nl7Nc1pw2GTJ3LoJHzW9VSRtuxkW1zmqu9IBbZ5WNcpwW2WFZulQa9uaNUIsGcZQ81JUuoY3y0Vmuzirxp6Pgeotb7iV3\/AJ9tLzik7juXIG3qYtECy5OcLCjmuMmgFtvZVAOplgDLfBgyN\/npvZJEbIjUG6InltFe8m51bnivlKDtkvKWHS31BSLXKFtVj07ae8J4PqmMl\/AgqzyCRrgeGXXAD\/NoVjN0ecnbh1SR3d0vFIQ5j95e+SjjSbOjpDLhWmjyyIxxY9XVbeRD1sniPEspylKMfNeEaLwdNV8uA+n213idl6vMksGTFgY7fbJfrprv1B\/BWPVCXQ5pvPDgQ5ePy0XqSfkcnfOffJf8610dnyQMDTKxbpemkMFdK9ml5xpza2+ufVIBblLp\/dV4tODBeCqNTtcjT+Db7AW2MucNOcJ+v79N7kycqkhwXmj1urfy\/LSU5wwIXRkffqz709Ndq9TRzchixZRaRwUZbrzWvuVn1xn8uiZdaN+A8SyCEgW3p9exf6fppXxz1ybxRfsUcYOWg0XY20j+INIlVjm8+vAcevJq\/h\/Bm4tDR2u7\/TVjuzRCO5gx8og9ubvBlFXL6emqbUOqokfMtCvrg5wc88\/Q09vbQyVc1fFFpdYujKH241c2OqN17B2Pzyr7199ZZZxWOFZmz1I9P3TpE+\/IfR1Y6kI+r6hfsriXGLvvXOmt3w8TiRVhQUvsXnVJ7WajglR5n6cvCD7FamZi4Mfc3GKx9XMXi\/p2f69tdGWPQP2c84GVdnFP+2tTf8E1\/mzFMLxWb7U4eR44NNfD\/g8eq5+cKecN\/Svo6vykTOLK03\/Z7Y\/B2Z+M3MRE\/Dh23NzMY2ekL6ve0768x8V8VKc\/MDLmXbqyy8yNqjSmarXqf7W+OJbUduCG2cRFw+\/qFX9zXh571Cq\/S\/Wv4foaMO+xzax\/jAd7dSJTwtxoqnjv5s9XJ6c9qQlmzpLYjAK7c1Xy4L93VJeIk3H9nKR7XRn64M+2hz8q1IkDyXT7lg1juDrbHpyX2v42UumMpfMyleKHqB7Vh9saQI5LPTBYp7YaX1rWp4xqGMVMf0XvrOkvTxZKXzJeQuh5\/byXmy+DV5+05ztf8Lc6nbzFJJ0SaRxY3WTpOayaBDblKREFktByrwH1XV92RV1amV7NvGb4rnverbe6x\/DlUWpMsnLiySeZMHfFtcuoQX6vb9+u1XXaA3\/gvgy7\/DlLhZZ8tWpjBdPzDx7Ot3f2SQHSAkRoBQpOe7Wu8H4EjESru82YPTNN3nF4K5dMT28EuoeRjmzFitVnPd41cipCm18PhSCnpm3vntoM\/Bwl1fsxZF0eUl5un\/3V6F60zdjli1JxE6RiLYkuu8Bkc5e1XrJPByJwWm0enPqnTLIl0PORHGNMw34RKlxlzVff21HhfAMOBJMxCyPF92we52H116OEaAPY\/r8tC8fOuqMCys2F4pfWvz7aLjF608xtbTRO5Roei+K6u3ARvq9rv30PZmnUkkUpxzaRRVwZ7Xxp74hLckyg9Xm6R6PMVFGgGpBWM+ml\/B+FVvzeRq6bKlhR+XFFazpQVemuydNXGpCR7PPT5r98PY03A8o8933cnf3z+ej7PgJbklk3Jz1dWVq7V\/XR47EYlVZXN\/r\/AC1Na4xTw+0dMZXQvTKPeVNqZ7C9gweuiY7Y9HNt5P4fx1TZwsoleZcPbjpFzVKIue+tba8GXdiFXIuqeMUN49tY5ZabYY2mNrwtDcSvMBd54w325v6a1PhfhYjmrckY9vZVa+\/Fe96U+EeGvhxbzgD8\/p+ffXpfA7RC4gWXG+nnPJxfPLeH8uXk\/JkdnHw\/LzUfCu5Ioz35vHH09O7qZ+DkXCRdejkM1Rfsv662vFeC3etoli8Ge1+fiMTtyamWx1GSLR\/iXAZzDgx6emdcd\/J7dH6sddPObu2XGpearV\/SkvFUf76UjseZOltb9nmzH5if7bHiNgbHmhrD26rHt397x66RnsyM9XTEtJe3pjv5XHs66uLk2588dE9rY8xfpmxDF4xa8f6aH4jdp9T2wfz9dMw6mXI5C8A8g5wY9dO7XgduZ\/xJEYpY9qOU73eu3DHyZa+nm\/E7tqyvs\/166xPFeG80ljKZUnNksD5pVdUZ\/wBde08X8D2mow8VsOGuoYyznL00\/VcazPH\/ANmN8i9O31lX\/wAJJ4S7eha5762nHY5+TG328bHcbMrRXrQYr6BokNmXTKcbqFdSIVb0ne867xO3e4ldOao9qoar0F97a1P4XTK5XV21V\/a8Of8AXT05RyPlkxwxYyJZGKDISnEsVm+fWkxkttc1a+\/vrXJn4dztLj8qGeiVOTP09PTWXt1UiTLhoOOrtftl99Xn7LMADHPv7fTR9qAxMxKnn5upJHNX00dPs3Lvio2dvqcHOKP3Z16HwPwz8OI2W2WOQ4RDsllPbU6Rphf9Hvr+n89dr0n4e36v6anT0NHXxCx+YwRsWrqgx3o0Pe3iMvNVRl5i6eaY5Luvy15rd8Q9LIccGS7w0l301ear92o8P4vzMnonuTLOosi33JHS3G\/WrilJg8ht63b2mUREex639Oc6t4TMrqgvn14Ptes34VGcaWdRD737XzxzetTxfiNqMYkZuUWTwYKHHbN8+199JOlw94SL1t56ec3n88\/bQnb81CWrbdfq4NZG18aencYmPK5bo6qq6L\/LQtrxjPc6eouT0\/N1FmFGJkXisZ50rnI0+JGj4mMHIg36VXo+lreDONB2uq2pWdLG85BGi8VeoNovIu2XUiR5sfMOeWnjjGtJ8HOyUxOo6vMtotFr+V1nWVy2qYXZfwvh6jbKNyLoJLGl5flLC\/p6aLDdIzHpsiD02gpHvy0uax3CuRs8sEa82fKOAXGTiy8ep3MJQWXTFj0D08CtOepvLjIcZvWOdb4yeh9uFxi9NLgKK\/8ACBxk9b1rfDdsnJikYkTHHbKP+Jec8ZOK1mbBE7fK2Hb7vLxxfd+\/ovA+HksqMCFge9peft9L41wc3JZHXx47vY3hy9wsE8oBL9mvnwhYFc0OAKs9v8P+HRom+nf0c\/Y\/V15b4T4fqkXxJOotpAsi84zE+mK17jw+51Q+oX9a\/r9NeL+Vz2ej\/JzskkdubEUwFnGDH0xj7e+vMfEvDRhlMFXgHlCukC7HIfXnXofC7UiTff8ATWT\/AGpTps+9c9PzP5pi\/fs65eK5XNnwZWZ+LyPiQpEGm6PykfRoaxxrG3I3Ej1KHVecGQs+r+etXZ3b6us5vuBXN\/TqyV+eszxO0VzUXzBRb5ga9Pla\/nr3\/wAfGzpty0lubtR6YtxHmgxb09rvLznjsazviG6sY0NAkkwL1KD3Wjn6emmpyTBDqVKjlvNoVl4r89Jb06prks9GwyV669LFxZ34JeJ3wSur5Tv7F\/bVDcmAwZD0srFuixSs46X8tXnE6lS8Nc44pxz+7QZvmkNVGIDZ9PvlePd9dby1hab8Z8XnI697o8Qdcg\/Ej5qwnTKKbkDJ5SdHFOlpbfh97\/q9x2Zdob0rh3+XcA6f\/HEP82l\/Gp+HHHUXLF1yRB\/r00rPw04+ZDNOZC0nUNXdVq5ftnWh8T+Gbmz4cdzblFluhFryobd3GQ1K7wlj5s415yeG6qvTGf8AfXoPGSf7vsQ82JbkonYJG1wV36bs50nLwM8tVl59dVyf1FyTtlbO50yvOvSeF8YTiawd\/wAIxlEKkyqgzl7Y7540zsbs41CsDde\/Dfp8tVqIz9PSf36fps\/\/AIfw\/wD9PXat\/wBHy\/x7H\/rbf8NRpm8RCK\/dfY4ui8X7fx1peBlAYxLYsRnKqqVihajQdNnTd+2lJxTb\/DlGUZdTKm44oy25+Vqg75cBs\/2c8NEgz3IkwkJtN3uLZCHuKZLycXeljN0sZutDxsYjuXJNul2xCMmA0SqTizIfM81rJ8RGE0iTTMDzVYZugonK0e3FZvWh4z+1O\/PcqUdhmyp\/4PhpRqVYje3KsrefQxTpKHx6Yy6Y7UrDH928PFGy+np226yW83dGtMs8fWl2wLa8bKZ+E8IQID8tSjQWsuThe7Va1PA\/At\/cYuzsbjUQuMZS9mXGL9PfXeD\/ALSeLcO\/OEokk6JG31HCP4dXK0B7l6rvf2g3543N3cngblN7lJS5yh9n3rO6XjrXbe8J\/ZLdKJ9O13vd3YbZ\/wCVep+xr0E\/hexswv8AHhuN008\/Ssc+ntrwuz8QrrzLmmJJLLvNc5p+300P+\/Nxu4ko3ZmjrY3XeiLjH11OWU102xyxx+Hs\/iW9tyPL8gkVSsv2usPPppKEy6\/ZVQHApQh2orHtrEhuvSStbEu7qkw\/mY99bHgPEEqarpY1eckQv71eufK7bTLs2bUokVmH+UjmNGZJRlx9dbHgt8JXFu8nZlHmn3pMf8z21Xa2IIMapAQt5pavvY19+2r\/ANxxZaheGkWWW6v7F5b764efC108XTX8POUkB67wBlo4wWxxKqccZxjS2\/jhHvwGOsfXJUVprv315fc8U0yf81txksqFyGefrq5OE411hK+DyrZmuKf4uvNy\/G8r26LjjlO3sNz49GUbP1P9Ob+v8NYnjvGznKRivmabse61g81X215me4bYyqXbNUVdFt8XZxzpre8epGulU6qM1efMvL+f210cX4kx9RlJx4elPH7Uc1Q5ZI\/cInY\/315\/dOby4+h7FPtXt+7Q3\/Ftl5rgzRnOPX+nS\/i5W8BeUOT1fbvjtr0uPi05+TPbL8UuakKcva\/TGf8AbSu+k0poKjEcvp2KW8vu6d8Tgr9mQZQWjh9Y8fv0p4hImFwc3+4xXp+vtrrxwcuV7K+I3I9SnHBnsY9cWi50ptsuQF97oO8l4A72VWjvaK5cuPyP56Q8TDsuOSzt651rMWOVU3NxsFv93rjVd2fVIqa4LvGfS14CjtqzvHnq4kuI31YvApV\/Wu2p8PPontsVv7KPUmD6Bh7r2TVSIM7kLduPIQt+8u35ab8REbhGT0lpY5a9LaXB6YNA\/wCr3alhgEUxhzh97vD6afhI22UCY1fEiUXqM9KYzR+Xtqsv6l32xt7ZqHSlEnzOcliCcdr1aMnAX5cC9j0q8Fr+bp\/cY9VSaH\/Q\/wBdV3\/D0dRXr2499TpFi\/TL0\/X+Wu1T8Q\/x\/v12gnlNqTYRsXy473ivvda9H8Z3DZhDZjSsLkkqYrRkjLD0lU8jdazPg04fi7ZOIxjIkoPVQ9VFNN8Z+1av4qEt3flGJ1bk5y8pj38ttIl19q1OxOsS\/grvDLp6oEqvp5U6qx2xoUt1bMcZ96b6n3zonh95Z7cZZkT+ZZWC5hS0FsnByuh7iy3UQi2iARL4qjBxqflPwd2tmRtfiv7UyMURksfM2XYD0ZftemJMJQjMsWWa+U5uuWmhP\/F7aR3kYkTjbo+VJZVk1kKajlz5a5aueNUyymeZlbfV1fNLP7Xlir6hon1VzKNLfjW5OkzcqLAvzgX7VxZq8blKN9jpKOwY0ju+K6p7cq4hCFncjE2+r60Z0bwO5m2zp5DLiqvPy4c5zHOs7LGkyjW8JtdU4QDDb56I28vasRieqmOQ0\/ty6fL\/AJvNkyxscOY11pk\/lkbLaxjAaWiVRkxWT3eaRrvo\/htopLPMnzWV7\/Ko88du+srG2Net8D4jKEvYxTLOMFnv\/HWr4zxSwkHUkjzBCyNZu6xwuK1n+E8N0eGN3cVtsUyjdS9c59NZ\/iPElSSKwiioldwarOcX7h3NVeLrt0efid8X4yKlyoiYMND5qvHK3aqfprP8XKLmPB+0YvN5t5zrPj4yV3FA+vGOlcvPOOMuqO7uUUIZ8yRlG+1Yenj31H64X7Ww+OdyIIlX022YOarvRbelJb4Dcz\/lOHv+zw3XJ99Kx3RLCkLch7tDV47F6p4TxEYyNyhS2kG6rFVVNvrxxqpx6ReQ++KsbSL2o5znjB9vTQkKX2x9bz7cXpXYJIz6YgBj17C9SqZ5qtc7jz+n8b5Nb44s7kEykja0ZeUt4v3af11TdkJEBZ9XT0mWXcQqzKAHNOu3VaDOCiN1b+97P05caU3d6pVEkTFJPFPFRK8rz\/LWjK1TdsalGpLdd\/oHa7MVeD7qeJepeglQcX1sYgrkDBSuKL0fxO4ZSILJ+mUaidqpLvI\/XSm\/WKHtdt3LF16GmzqfB7UGdyxAtlbSR+oOeDjLqxG9zbIQ8sXpOqGZJLqWZm2pRK4quOdU8ZuV5aY2XhxKX+J48tOD799NR8G9RMJItjKXU44WVFvvjThQTxm1A6hlS7svuBEC+2Or11nSkCNfY\/npvxnh5SIAXLLQWqy9vy96NL7vQ7Uf+IElWRKPpiJBBci3aF1fA6Mru7PO9mo7nVIlIOqTFY100IMXB0giP9OtY6ZQc+yIYyJT6te33vWRPen0AFRnESpFPSY+VfMXw1S166Bu+JTrYvTfS9NJzliHmxFxa+\/eidplbP8Adz\/Cf+b+eu1kf9I7f+Ld\/KP\/APfXaPIbhD4dtR8uXqSUsmPL1eUoVcDeDk99R4rdkwkdJE6upIxqJdCntiFZrPvq3wdxuHVIuDg+VoS3Paysd3jQ983N2PVTL8OILzUTIB2I3WOD01HyWv4liUQh031FrdVyVVZ\/PT\/xmzcskRySjHiR1nWyuqokpls0DxPhqiB5iMVlOMiUXNRAAYuQpt78aD4ndnN6pZa5+\/txzo+U760IyOmNAPUqi3wY9DIp3zo8evErQ6TbsouKVVFKU5W7pt1Hhvh25KM0iyCpSY1KIJZKx9cJWM3SVo70Y25+Xb8pZ1LdBOYIVT26b7W1elVSbV8N4Veu8EMyl8odq9LXAa0N7ZYTjuiEZ7drLpzljLF5GQyG+PpoO94raN3yrLb4eoehLq5GXPzcCNUcaHuTZMo9VkuBjihwRu0AiV3C9LVrSajR3t\/q7ShXK\/M8Rq5TzXpEGubC9bvwf4fCA+I3VduLHp5HclQ\/hncCzqexVcl+f\/s\/GctxZySEY3uTmMuiAxqr\/aUIxicqHd1rfFfjX4xEgG3txuEICNAufUW7b5bfYvGSdrmW\/a3xX4rPe35y\/EtbSzcoiXRUI+WNX9D89IeJ8b1SOvMaPkem6Ar5a4HNX3b1neJ8V08e\/P5aqb6EYpEstk5u8kmrqhqgv1L0sh5tXd3oSJUz5xdXX+ZHnjJzn723pqjiNgnloeynYLHBjnWfsbwPlofXnkR9ThTHtxpvY2WTUUg9N5ceWOVckbq7aD2K1OjlN+HjT1dcXpLpjYJVKVTS98PFZ0KU+0Wz6Uel\/WtdEkp1AXGwyNf4s9ml03s+E3J\/LwdxK+6cfd0lybL9KWSERyt2VhE9n92u8SI5HCx9MnJj6mm5eH6SQS8v7KnOa7WDSuXi88ax\/EeIiSlHihPXgxx74OxetMSy6X8fvHTEKvzX689zg0vsT6YtNMjp6RRS+q3CMbiYsbp1SHiFz0iRwzRxZRntiOL99D2N6Isr+Wk7LkKj2GlbfTjVsdi\/E\/LEFOq8wMoPdeD6c5vHc+78NqLU4yk4GD5T5W3FIigFI81WcggymdXMpAGHlq7UO\/qfU1rfC\/FwZJ5qLr14757\/AH04W5aUSpQJR81MVSPS8hV3kE86lNFHTb6jZ24kC6wVWM23Z247\/TWPtzg7p13KIuO91juVmrzdaa8cYFm2NgZxWeq8HHqurnW14dbV+MbhHqkFJGPBXpx75v8APXkPEbmZYPqX5c3imvUzeNa278RZD1Lnhc0GCr7e2sXc3cqPqYvNnT2fR1llWOd3RNvxLWIlncG0xzmu36ui73xGMj5fvm+Kr0r7X76Q7H8ffVU1KGr\/ANJeH\/8AhI\/+ru\/x12smtdoDS+EFfi3gdncz71ZX3DQPD709mcZxaTJw2N\/p20AljHNU\/wBH9Y0xKMEkXJqMei3uoyjRFx5poXHjOcK0ry6h3xUY7kb2sRFqPGbzKrThPyC2tV8fsjs7ciNMeqM8\/eDx3JJ34NZ0txGzn1F\/jrT8P44ahMxOFHm4lkJeX5fNb0p3zZpWKllRHxW5CfTKfTLp6eqi4c+QHpIHUpKsZXPdfxkrnTlwKo5OW6MOf4un3b25Rvc3dz52z8OL5kLVZ3bRbWa1WM\/DXiW5S46ox9RzUjODONVMd9jV1ont3GdR3I9UZSpwwwcjLm80J6euGfh3h2f\/AA6lJkVEMvVmq9LUxzpjf8Xs30S65dKghD1bIy6mxVffWl8G+M+F2WX\/AAd78XzQjJnGLCymWYIJXTyV1yewmsxn2Wp9nvEfBZwP7rFuUW9xD\/rNykq+ejbFier1y\/aKyd\/w5tjti9aDVF3i\/MW9NcFmasG9en2PiWzLqjHrKvp6gtfQD9pri+1a8h8W3n8ZtOCpR4kcjKu\/v\/vp58c1uNNwvLZZKsZKCtc1x1Nnyj039fypt7fUhGRntJyODMkIltpnHD2tzZ30qUjpOkihm\/L0sgmp1SG2qu1D0X3t6MgSEYJZIiyyY8z1XHvWHtwYvPLHQ6Rs7saVXqoqgrFc3zgfvpjZ8XEzJlisGLzmN\/s+t50hHcS6pGrOLBunuZDhHXfhW8IOe\/Ft5e2Hn76Wi8mxteMBTckztFkDbdMsyOXOU5znvv8AwCUd5+bqm3Y92ltebX9+vJT2\/Svu8ds+mt3+yO0ni\/D1+1PbjLP+KRHtqbG3Fl\/KbPf2j3\/wkIyqZIzeR5JHdpHIenrryniMBWPzvtZ6f762v7Ub34niNyeVluyr3OI\/f+OsPe3nNLkO9Dm8nft+Wqxmi5rvKgrfCr+mu3ZxApky74K57Zvj1NVluSrF47+l4rHF5\/XQJSLPp3e9cnH1\/jqmFq3RLlHpVLTCgLG3v5o39TUQ8Qxbjj9xn+RoW5uSQFaOqoq47y5wLX3rXfhtsYvV69PVSGbyDRzmqrS2jbS+HeLHchmV3JnxVBZXfs3fto\/iPjr0So5wazdi2UISnEj5qlyRuxvpGVWdzjjDeqzBssA9X+GXtwafldLmVmJff8QyofW\/zr7vGo3NsACV2RXFUpkzlr2w6Y8N4ZfMxs6o1GpVKS42rjwp1dzA6B4mPTNFi9LXlbi1jCcnvqGaIbkumQL0tdR2abL9c51XbB55+tf6avtyIyuQOHGSlih9xp9LrUbW01JAlRbz5RQJY95B399AW\/vc\/X9D+Gu1X+6bn+CX\/ldRoCYwWN+iY7t8Vj973125tot\/MOTvfpXrqZFpKukbr5qx2FtfTRPD7bOfzBSSZKrmQXjzSbkYiXy1oBdT0\/r\/AGrR97MYZvytRF8uclS7qMsNebtVat4gITaNucblQMkOY1eFqrM+jm9d4ZiTCoyJYSUmIN89Q9q5caAYh4yW5KP7O6dJGUI0qVWI15rCkzda7x3UyWu9dNyekKIwtz5Qri\/fQAhGi4rUhlaxBBixoEkN93Pb1EbuKIiiebJRnGKM5tbcFVmw9iB9fy\/1+mj+H8MzJL19VHSgMbu3rVKKXPr9dV3Jeb\/gksF+ZjJwXKXAB3rKerqm78QnuY3ZMhkSVbn71bXrh1Us+R0ahukfMvUxC+lwcHVJ7v00ru+I6pLyrd\/w0KSM\/Iycyrqq67L2GnOqwJTvlovAtGLX0NO53Wp6Gzmx4uipWmMUWOcj2eMZvOStM7vg2O2b19UZSlG6yNftH7Lb\/BdZS21zwZ9sHHOp2d2RbFqin6LkTuW8ahUy+znN0hd+xwtenbH1NT1AjfJmiqRSns8DZ6+ulwmhuhKurpvzNIDEtK44L7cGLv4SHVGeYiVUpT6a+ZoP2lo+le+nseR3b8RIlGcZUlU+lYPudvtr1H9i4hvw3L\/6u589tuEtworswbb7mPXwju69V\/Z7xptbPid1pDZhDyyRZbs8nmvpkQ\/EjxXlvPKNOPKbJfEvEizZtytlyVal4rPfj\/TOVvbw3jPr1d75CjFJhvhe9FN3cnF6mwcxunq7Xkp5c8c99B2OipdSj0+Wv8VlD7VfHevfRtnlnuiT3HpwlcclrQ5jzXopV3rpb8emJ0jIZXLixKBAGxt6reQ4jpbR9uyKXGp1ZjgyZrDzjn10IQxEHr8y+jjkz3XBwPPN40Pg\/wA1\/lzf341yRrDm2ysVim7zfmxWKObwfwvh2aAHu9g9X6aJDk2KQjGKEoyull0vl9orlu845DnnSe6HVKlkF0mBL5zmkzpjxu9GSQ2zyxvLVyeWUv8AQ+nflYn02EvUsxY4p9muNFF+kSMGT6Zx76v\/AHiUap4ix4OJXY4z8znVZ9UbjkHplSVeFi\/lJ\/PVJZzQX+WkQ\/iWePxBvm08z1Aly74pL9dTubkncJR6ovl\/D46gKjDMQtoPMArnvoe0TlW3FXqkVEXMnBj1zWoOqTGHKeWI9rktfnJ\/PQGnXj\/\/ALz\/APqajWX0fX8v567QDX96qBGydLQx+XhJRfdXy8YyONDI9NSBUplccF5jSPc9a++qkhj09L1KUj7UHTXK1m\/z1fclHoYtMh8sgcnCSt4xjy3l40AXe3+rajHpgzuT1A9YejWKKvJgdLSkGYLVU2FljZy2Zc\/TjVdu6sOHn69ntnOjeJ8T1yJMTinpwoYr\/CVGonSBQY50BT8NA6otS4eLzlHvVJqPKIdVj0skOPUBS0t7\/wAdH2oymS24j0lzqrSsKtXgfYvXeE3fwt0mcx8wiXk8rdSBydrH0eAAdHCHUfT+uL1rbe6BPb3KYUhuR8kum+qm664rEemVthWcaz\/CzlBvpxZ9M5BfRBx3Ppq\/4knc6b6ep6U6qKUxdhWDlri9I5dDx+GdZJi9UYxZXGhxSiSkVi3Avt3FXbYHBUo2KHF8l8NxqzOHUR3CMiRZ5c8OafRPKofz40xs+IjuSCUQk\/tHlB46vt\/pxoV1QPEeFidUoPVAYhdEnqF45QYyGQVYepqNzZ6NzpnGUQQkY6q5wLzWmN\/YizkbMyUVxeH736cX7aHt7RbGUul\/xS4MMpNjbLFBTdvFGmViNzcJyGQQL8\/4Z26syIqF5qijBxl0HqelKLUV7tDVe2X9PuTf2wXzRShHNS4wUYc96qkc41bdbmsAjFlIilxwtnMlMNZX3XnQQcBcsbtoXA0lx93Jw41q+Kmw8Ds7eL3dye52xGN7UP8A8zv6V2\/CP4kdq1uZEQu+pC4n7V4TOSq5vT39pJbbuMItmz07EKuk2ypT4SXXNlIeorNmTT0emXb5LlGHTFY4bu2cbq21cLik7aX3NqmmKNDVN5BHPZG\/uaPPalKQEVnJOkO94iRrk7Felap+Hfe+Kftj90caC0je3FfPE6hpaRxikusV6XqoHVSLzj5fovOOFPTuc6aj4RmslZKquc3lVe\/u6b247W2PWuY4Cr6gsu7uN4oT1vtqpjVeN+S\/hPhu5NMNSGRSOPML346ZY5o++o3fEbfTLah1210pXmlZ83equg71oe7413LhfRFLrs1kGjN1R2ur1Hh4w\/BnJqMyiEiTa3adIN4xeAvupStk6hW66hIDVoICZv8Ar39axXbURCmx9nRttGDHiqlbKuLvDyvUVXp9dSkvWrdLQ1jj19fycOmfEQMsumCxjKMYljdHq9OLc6D4eTfSX56jI9fMNfmHpoCKOkAtU+pzgzSNjaXf6xtbbJo5eV4D1fQO7q++VKRXTajE4M\/KKqhXLo\/hd7cqW3FblfUd2hXPPFidy9AD6Jf\/AGf57X8ddpXXaAJHb59qxZeeKLt+3GiMxjEoCPPrK3MvWqAo4rtbY9uLJIgq0AcrwHvou2RlQRROplcikC8XXYcW3ivcC214ecYm90nR1MLSMvN03TFvs2WfTjAtgjzPq6c\/LV30tc9rr7Xoq9MuSph1EexZJidRiR0\/zdDhtsrYmCrxdF0K1QWh9U0BbflPE3HVEpKLB6TB77f5l\/Xt7bz6nSPlviu\/vZmsWOqR3qWojcU82asqz0fT010d3hrqInCtVd9qot7d9AF2InDIiVYNsWUTBKu9KX2XsXofiPncRPM\/L8tdum\/2fT2rVIyp7p+VncPTvqfETkvnuyilWgAAvNB20B0ZPF1df06ZPCsos8tv7J1YAlOfrEOqHJnqc4dB8PuxOrqiSsQVRi89RXP0b1Tc3WUl4v0APyiAHsGgDR8ZOM+vrl195NSV473eK1sbf9o2UiW5txUSpAEiuG49NyKKyawtnbZNRGTn8gV\/T92mCLGPVtzGpR4KmS80hj3o6eRO2heOeWPqtj+\/7ChKJFq7s\/aOrmI+t1eGxzeh9Ph1s3dwTvUXviqkI6ymG504JRjGJNDrpbidebLqUfNgyapNYSl0SapOrMbJFLT6in309q\/b9x7H4ZDwuz4j8Te392U9rqIkdsanEYwbZuINSMPymsqfw\/YXpjvMjyxFgRrtz1gHu2Y1keOlPywkYgSrbCQwuUli9R1NJfMq9edLxiymEeWqyGfTOq8p9C8k+m3L8Kc73N2Ur81zosW0At5XBXetK7vjtuL5I4VS+pOUvzPHJx66z4bkoseiTFKSlEeLHCXz99dHaZCANdUls4iK1w1RxpeSfP6ObnxNsaEzY303kxTaB0t4yNiaz5yL4vt39Oc6sYjk5TzHFcseMt19K73qNqC3+9usDR99K232m21LsIe5fVGpXEsLligVAz+WNWZV1kJSINlOFj1RkdVY5ItXyaGbjxjivTF3n799TuuCimm276m1s9CqO\/F99Il\/wGh6hKLTqqK2kZWfM9Lx\/poUfX0zo+1G4nVcIrKpA1KURlT6y88S+w6tsbs+liHUeaTHzc9KE2vS19PWzGgAyn1S6pBS3IiEazkAOmPsVRo\/hJyiy3IMSrw9CsZeVCKU4fT37aDubkpKqzlK2Sqt5VfV73oS\/r9tANeEdstky+WXaPKMenI9mMurFU1mnQdpGRxHgXNejJM37hocpewcFf7\/AJ\/fRd3YrqR6oEuklxfKUOcmeMaAH1Pqfl\/LU6jrfb8j+Gu0BtS\/7Hsf99uf+zWHuc\/nqddoCY\/LL7ajb\/r8zXa7QEGrw7ffU67QE7fyP\/ND90tV3eT6Gp12gG\/Df9m3\/wDn2f8A+TQPB\/Luf8n\/AL4a7XaAXlzrW+K\/9n8J\/wAm7\/8AOnqNdoAPiv8Aqdn67n7oaX8T8sfrL\/TXa7QGh\/aX\/rIf93D97rLjz\/4f9NdrtATvcR+\/+mqHP5a7XaArq0\/9D92u12gCT5Pq\/v0ztf8AZt3\/AL3Y\/wD2b2o12gAnyT\/5o\/8Au1oeH\/7NH\/m8T\/8AL2dRrtKmzO0f676ZPl3PrH95rtdpkU3ufy\/dom7xt\/8AL\/75a7XaABrtdrtAf\/\/Z\" alt=\"2017 marzo 20 : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"La Ignorancia es nuestra compa\u00f1era de viaje : Blog de Emilio ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si el desaparejamiento tiene lugar muy pronto en el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> puede salir con sus part\u00edculas movi\u00e9ndose muy r\u00e1pidamente, casi a la velocidad de la luz. Si es as\u00ed decimos que la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> est\u00e1 caliente. Si el desaparejamiento tiene lugar cuando las part\u00edculas est\u00e1n movi\u00e9ndose poco a poco \u2013velocidad significativamente menor que la de la luz- decimos que la materia est\u00e1 fr\u00eda) o caliente y a partir de ah\u00ed se anuncia con gran fanfarria que el constituyente \u00faltimo del universo ha sido descubierto.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITEhUTExMVFhUWGB0bFxgYGBcYFRgXGBcXFxcYFxgYHSggGBolHRcXITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OGhAQFy0dHx0tLSstLS0tLS0rLS0tLS0tKy0tLS0rKy0tLS0tLS0rKy0tLS0rLS0tLS0tLS0tLS0rK\/\/AABEIAPUAzgMBIgACEQEDEQH\/xAAcAAABBQEBAQAAAAAAAAAAAAACAAEDBAUGBwj\/xAA2EAABAwIEAwYFAwUAAwAAAAABAAIRAyEEEjFBBVFhBhMicYHwkaGxwdEy4fEHFCNCUhUzYv\/EABkBAAMBAQEAAAAAAAAAAAAAAAABAgMEBf\/EACYRAAICAgICAgEFAQAAAAAAAAABAhEDIRIxBEETInFRYYGRsSP\/2gAMAwEAAhEDEQA\/APEAlKcJLRCFHzShOE5QAEJAIkgEAMkAkQnQAoSCOEg1FAAEkZaiaznZOhEUJQpgxG2iUUFlbKnjorPcnko3tQ40FgUwPfNa+M4GG0W1hVpuDtWg+NvmFkuSzEBZyTbVOhkZCYAIkKsBwmSThAWFSZJgInMhDTcW3CJzi5AAlIBLokgAAkkkhAPKcJinCACEbomUyTA9+SEBS02HZNIREWI2U5V3D4IuIG5+\/OdFvcK4M4vy5RIvJgAR1Ov3XRi8eUyXKjHwvDpiQYJ+v10S\/wDFPLi1jST0EzzXbdonUadOm2gS15bFQjRxBkOE\/RYeF4s6mHDUmYd\/sJsYPWdFu8GOLqRCk2YlPhb8uctdkBgmLTe06bfJXcb2fezu8zY71ocy4hzXGBfQX5qR2JPdhk2\/5n0mNPVJ+JdUgOOgj0HIJcMa0O2U8Rwl7HOY4Q5pLTcESDBE6FTNwcCIuOquAEtiTbzVjGcOq0Ws7wAd4A5twX5SLGAf09eifCK2kFlbC8PD2kxGXSLh19+So8T4dlJi4kwY1H28l03AczjkA0mYAnKNSfJV+LU4IEAjr71TlCLhYK7OOfQ\/fnPJV3MW5jKY2ss2pSXFKNF2US1OwCb6KSqzrKiKihgwkEkggYipKfW3VAETUgHI5Jh1SlO4IsCMJ0wTgJoBwkElPhqJcQBqU4xt0hPQWHolxgAnyW\/geHNIEgidPIcvPRdn2S7F08Mx2I4hTcW5QWsboTrDj6i3VYPGaz2uLv0MqXa20CnmzNEbDlC7seFQVy3\/AIZOVvRNhMHhGsGZ5zuNrRkGxLjqfRbPZjj+Gw1R1VzQ+xAB2Nodffy5rgcfipMzP3+CqGsZ+ycvJStJaDgddx9wqVXVQwNa4kggnITEktJ110XOVXtDhe1pj5woxi3REmB1kCfzCqOdJ5rLLkUuioqi3WqgyRIvbTTaeqPBkk63PuFSDidN\/dlfwlEgyslJlUdNwtrWlpqtGWRM6wNVFWYwuzSQBaJ2OgE7LPGNhoHspm1S4wV0\/LapEUdHwaixj2VHkgSL2+htCk7WAPcXAkySZLYJmYJAsB+Vm414yNaCSbTfQmFco0XjMHzIsOXkD1G+61STXERyrqROigqYYxMXW6\/CR5ewgOGzgkRMeluS5\/isqzmKlKRsqTwtnGYYt11WTUbdc0lRSK5amUhUazKGCJC0owgB8qaE5SQAAShCjhADtW32dwrnVqYa1xJcIgSRBBn0WKwL2v8Aop2bovacS6p\/kDi1rWmHC2v1sujA1F836Im\/Rq9su0dRlAUqzGuIyvaXWLraOaNvXZeRcZ4vUrFucyGNyt5Bo2C6vtzxIvxFVpkgEtBI8RAtN9CuGqMkrfM6SjHREF7KpcghWK1C32UbmRsuWmWDmRM+aFsFSNapGWMNTk\/Wy0q7oAhBgqPxhTVhIHS3JaJaAze9N+q1qR8GedLHr0Wa5nijr9VbNIkZRP8ACIOrBjjFkmZ\/BVpvFiRBJjabnl9oWdlvdHVaBv8ASyFkkgpGjTxViZ6dfPy\/K2OAtYZaSQT0tG+nu65IOINtjO23pC38HxQMPMnUjX05LoxZqabJlHRF2w4eKbovabncbW2XI1WLrONVnVPE4zA12XN4lm+yyz7laCPRmPao3K44ftO3VVHarmaLBKKEICcJUMKEpTJ56IAjGiOnqhbopKYTQi3iMKW1CyzoMS0gg+RFiLr0PsxiMRgxkFiQTYyASCBI0n8rA7G8D\/uMRTpvBa0mHOjQRba+whewdrOzgw+EFSh4XMF\/+jIvf3qvRxKENS7l0Yyd9HjHFMS57y5xkm8lY9SreSrWNeZP2VCoSfVc039mWkWGVpvb00UmIqyDfUzAAHwjQX0Veg1HkJU22h0RCmrWBaJ+iZpEREXurnDaQLhbmlFWxtkrHFunkpA\/nbkrePwwBkbn0VKpNvh6KpXEEOKc5ST7\/KtF4DTGv1VaDARPYQLys+YUVXbwgcZ1ScSJ6qNhSTsZPI+aPDNn4+\/RQB4VvBuGadLFaQexM0KjgWZZF1kY7C5SQY9N9\/ut3h3dmm6QS86WgCNwZWXiaRFzquvJD6pmaezAxNNUagWtjW3KzaoXBLTNSuEaFEAoASI6dfkmSCBgNUtLVRNU9Jt+acRM9m\/o1gm1jNRzzlktH+sk3JdzsLLpP6p8XDaWVj7AQ4A7mw9YK5r+lAxFCk6sxjSwgzmMDWAfOQuf\/qHxBz6rmyNcxvub26L0WpKXyN9LX5Mf2OHxD5P1soCnqG8omLhdtmoVB\/vmrPeDl8LFRikEiNT\/ACq9ATtYCtPBgNM2EbaysumYEz6K9QeXG2vvZOMgZsY2m2BuIm2qoYbDl7uauVgS0CPNemf0+7MU6dNterEnQO5bFY+ROtlRRk9mewL6oz1PAzrr8F0tXsPgDYOM\/H16Ls2HPBB8PLY8ij7tg8Mei4XknLcejSkuzwXtR2abRMiIvHOAuKxUDRfRfavhRq0XGGnLO1wF4DxbDw4iFvgyNrZMkrM1j1MHGOqrt1RtqHbZdKINrhNZhJDj4iLTBB5321VrHUS4kB0iJBAMRGm65xtjJ3XQdl8ec7aTpyOd5wDa3mu7DkUlwkZSXtHO4kQTKyaoXonbzgVKg5vdVG1GvGaRIi8QRsvP67IK5c0OLLi7KyZOUgFgWPKdIwlE7oABq1ez9EPrNa4EibgakLJatrsvju4xNOrrlIkcxoRK1wNc1ZMuj3OviG0sDlp+FuVoDAIifFoZIIOq8g467MSY0uZ66L3LCYqhXw1ZwylrKRhjsubNlkEHZeC8brZnnl00+a7Mj+sl1syiYlQ6o6b4m37G100K1g8TkDgGsJcIzOaHOaP\/AIJ\/Seuq4G36Nhmkn3uiDz8FGHRpopaYlUITWFT4UkHVKnop6dLcb+9FOxnbdk8B\/c1WM5wT5NifovUf7kDMDIbTsALSRf3HJcl\/SnDtJe7dreXNavHsYGODSIOs3ibXiZuJXJ5VyNYaOu7PvzU56\/LZaJ1nosTss\/8Axxc7nSLjzWnxHEhjJ3NgOZWWNpYvwDX2KdWuO6rkmwn5hfPfaEeN3Ur2jtJjO4ohhIzPBLvOZ+A0Xi\/HrmVt498VYpnPOUdNpUhm\/kgpm66zIfkr\/C6oa7xD+dpVNjJU7Le5VwtOwZ1\/Gyw4cGRcDlMtAi3qvPcUNV0WIeXUgTtqdr7LCxguujyZubTIiqMsjZJFVEFM1cLNR5Tpk5KBEdNXcDTJcAOapNW72YwxfVbBAIcPzPyWuGPKaQpdHpGMb3eFYGtdSpupAkEyTVAg6gEafNeb8TqlziT5L3DtphQeFsLY8OXxOjO7Y5Y6nTovDMU25ldXkT5r+zOCopFOwJnI6ZXGaBtapGQjfTSFPRDQDh3zU2Heh7mFI9jWmxnrslTGev8A9LcVka9tzmA9FvdueFFzW1Wx4f1fmeS807Ado2YesO8P+NwLXeR5L2jCPo1GDJXYWxp4d+h0XDnWTlraZrGjkOEcarUGhmUuEhoPLYBdVQqQO\/rHwtHgBsSTvHNR8Rx2EosgZXGc0C9xoSVwfaXtKampMbDYczCiGGuxuRW7Z8bNV5d\/rsPeq4jHPzi0eyi4piy8EnTkh4XRL\/Dv1iBzld2ONMzbMiqyJH7qEDktvjWBbSc4NeHaZSAYMiT5ELKa4N6ratkFnCYPNEmJsDp7Cs8a4UcNVNJzmvLYksMtMgGzllOxTidTaw6Dp0T3N0O29dAdRwykX4WoxuhIc6YNmXF9jc\/Fc5jqMXK7HsVx6nh6VWk9gd3zcoJiGnY31Hw0XH9psS01CG6CR5wdV2ZK+OyI9mDinXUIR5ZBPJAF572aBEpOCSeQkMjauo7KVw1zA0S\/N\/C5hnmt7srje5xFOpAOVwJHSdIXR40uM0RPo+gO0DIwH+am0tc0XAGZrjLpk6CeS8D4pQhx59OoXvPFuJ4fFYB+QPcACWz4QD0jXLOi8I4j+s6fjotZL\/m7W7Jj2ZoYDuiLIEE\/BA4QddUdEc\/3XOUXqIBGi1GUGhukE6GbrMov525fumxeKJvyH0ECevVappLYbGxdWDb2VTdVPz9VI0gVAT42gidRmEiRzE6KTiTqb6rnUWd3TJlrC4uyD\/nNusJPdFIgp1iPJaWH4jUAgOMeazA3ropqM7bqasDoqPFXARJKp8Q4oXkAHT6qs3wiSquHePFa5iDyvf4pKKQ7J8Q8x53+e6s8CxADieQ577eaoYp0e+agoVIM3Vp0xHR8XqipsBAGnIC91i1YgWsrOeT5i33UGKIj7LR72Iqt6K9TYDAlUKTrq42xnbqnBAzYr0G06QMkON4AsNvjK5PHG5XY8cDRQa85QTADQbxEyVxeMddb+WkqSIh+pUeNuSEFJxTSFwGoe6aFNg2Bzw0wASLnQCdVs9qeB\/2dbuu8bVBaHBzNL3SbV0Bgt9hWsFUyuBnf4wqzDopqequLoTPR+xlOtiKjaYBcIg9Gn+Vi9pcKKdRzW6ZiJ6fYqTslxB7K1MscQczbTAgWvzELre3mBplgLYzhxJt9xaF6LvJjMepHl1SmQUmggDr9VdxjdoA\/KpV2HdcT0ahuqSLen3UJndKiL+9E7nTrM+4UuQBDQWRgD3r0QBympPiLJWMj7mT+8rToYTIJKjwlDf8AhT42vDRf0VLq2KxsaYAHTqqOGOWecIqr5UTTZRexjYpqr09Vcq0rSoGtuhgWWVCGwPf4UdTQze1loYbBh1Jz5u2D5jf7KpVbaVpTX8iKtNpXRcA4Q6vmLRORsuOgHK43WBSbsum4RWrjD1KbHFtNxGeNHHaTrsFphdPZMujD4vVLnZiZnl+BosTELUxz5mdZ+iyqz5U5p22OKKz0\/lZJ6NhWMdspjMkaKya5gak9dugVdKBN\/mq0AzBIU1JpJsoaZ0WzwPCiq\/LME6SYDtIbOgdy56LK0uwNrgNQMaRl8RgTbLlBnTnIC7quKNXBwT\/lAsDPi6jr+Fy1DhTg0kscfOZEG4I5jqtjDtcKYOzWkNI1sbuI2N16mCaaoylH2cbjqBBIWXXC6PioJuGzm338uiwsVSuuXLGmWmUR0TGVIAU4plYeyhmK5RA0KhZS1JtHzSDyDKfQG3ULcoIhY2Krkn7p62IMdCqjn3TlKwRM56sUm5hp5Km0aLb4XRbEkwOXRKMbYMrVsM8C4IgxG4KFlA\/FbGVpNzrp9pVevlvA0W3xomx6gAaADHynZUa9O8DVSPe4EDkpXPkDTqgRSZRIWtVZUp0hIIaReNOYCqNqjVxgQY5HpZVqGKvBcYnTbkbeS0hS0DKfFHkeH4+ayVf4pWDnGLR8lnuK5cj+xSJmOZFwgAURKkARAbHCJs+7oYTJ0IamOq0eHEZriVmsVvCVshzQCeR0HU9VhLoo+oeyjqBwlHvHUzULG5y4tzl0CJm5MRrfReZYzieXFVKbWiDIg6i4kecrz6hxpwgSd5ud9VoYbi5q1GOf\/wCwEAOn9TeTzzFr\/FV40pRyRbCdNGziqRfLgCA2f5XP4lnPXnPu69O4hwU0\/CJh7bk2mbkAwuD4rhctoPSR7lernx2uSMYy9GQyi3lqp20RHh3tfXyRUnCRbzlSVKgMARIXKopF2Ztc+KPdlVLlbeyTolWaDdYtDRVqCFGxkqdzFI2laVNWMjpMW1gwCRNmyMxnbfVZVNqv0nxBOiuPYifFQHW0Bt5bJnNIaTqPfxRcVeXOtuLQLKvRY90C0m0e9FslskKgJPVFUoQLi\/xC0qVDIwPdebfn0uoOKYtj4cGhtoJG8W+y2cFGO+xXZg4h1tPZVdlci02\/OqfFPkmFVlcbey6AxDpKryidqoysnsY5RN2QhGxVDsGO5N8Um6pz5fVWIEHRIFC0J1iMkzK3g3+IDqqCMPVxlTTBn0hT4sKuBaHupd5SptMTB\/TAvsecLi+0UvpgElzQRltA05dei4LgvFi0jMZaNtbchPqvUcJxqnXph9QNAbAaxuUGR\/1fcDVepgcXFpe\/Rg00zga+BIu2OZ5j3KrtombLa41imAkNbFySZJET4RH77qvwmnmdMbrKWNc6RaY\/CuH0QKhr5\/0nu8u9TbNP+sSsXEUrrsq+LhjWOuy8D\/mTeOpXOY4tmZ30\/ZLNiSVIE7Mw0+SiDYVonkojSNyuRxLIgrFFvn7\/AIUNNpzWVynSd4Z1J03V44exNljMGi49OUq5wqix5a0Aue7YXt0jf8LAxeKJPO5vzVnh\/F30aoq0zlcAfSQQfqtoZEpbE0dl22\/s20qIoOJqRNQA2bYa9ZXAYrFktIBtr1Q4jG5iSRJ6aKpUxXiDg0Wi2oJHOVnly30wiqI3PUdU6wLJVHZiTa5URcuayxiULinKZIASpG6IQpKJvfmqh2DEZRAck9apmMgAdBohYFpYiFqdMEliMJJNKdMCRhWnguKOYIBjksqmwnROFUZOLtCo3avEc+syfei1eC1KrstMCxNhpJ59SuTo1IMkWXU4DjbaRa6nmzD9LSbNmQb87rqwzt3JkyX6G\/jqPg2gNm5Mkz+kcufoVgVKRJjc+wur4Nx2iaP+aCR\/qTY2vPISBCx302PdmBABMRMxFzblBC7MkIy6ZEWzO4fwarUJ7thdGpGg81pcV4Vh20abm4iX6VKZs5piZHNuy6Lsv2hw1NhZUgeL\/URYnf8Adcp24xWHOIDsO4FpJJDZgGevP7LGUYRQJtswXPDSixWOfGsTZHxrGiqWOtIaA6ABMeGYjWACs2u6RG\/P8clzS+raTNEMwlxjn8LJqlWAR8Vb4XxHuM5AlzmlpkAtg6rLc5ZulFU9grsT3qPVIlM5ZFCJQBPKYpMBwUxCZE50oAZzbI26fVASiY5VHsGETCRlIFJx5KgRENE4KZuicBZAIpSicwgxuhCYBCoRMJkxCcFABgqahWykEAEjYiR8FWJTtKaYM0GYw6n36KVvE3CwMXnr7sstrk4cq+RroVFn+4M+aalUvJKr\/JMSlyY6J6lW8oe+Px1UIKcpNhQRcShJTFCkAbmnUze46jmOaAhG+qSACSQBABJMCZgcggCEAgiKZJ3mmAgUySUJAOYTApJwqiwHlJvuyRPkiDvdk7QEQ0TpJKEA7jJSCSSAGanhJJADhqEpkkwCCctSSSAdC7VJJMBFKdEkkgHAsmB9+qSSAGlJJJAClOUySAChLkkkgBgoHm6SSljQKSSSkZ\/\/2Q==\" alt=\"Necesitamos la Materia Oscura para cuadrar las cuentas : Blog de ...\" \/><img decoding=\"async\" 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\" alt=\"La sustancia c\u00f3smica? La semilla de la materia : Blog de Emilio ...\" \/><\/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 \u00a0La sustancia c\u00f3smica semilla de la materia<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Eso que llamamos <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, incluso, podr\u00eda ser la Gravedad que nos llega desde otros universos que, vecinos del nuestro, inciden en toda la materia de \u00e9ste. \u00bfqui\u00e9n sabe ahora mismo la verdad?<\/p>\n<p style=\"text-align: justify;\">De esta manera se vinieron a unir la f\u00edsica de part\u00edculas y la cosmolog\u00eda y la existencia de cada part\u00edcula que, en cada teor\u00eda fueron sugeridas originalmente por razones que nada tienen que ver con la estructura del universo. El estudio de sus propiedades estaba impulsado \u00fanicamente por las exigencias internas de las teor\u00edas que se forjaban para explicar las interacciones entre part\u00edculas fundamentales. S\u00f3lo despu\u00e9s de que esos pasos se hab\u00edan completado se comprendi\u00f3 que esas part\u00edculas pod\u00edan desempe\u00f1ar un papel cosmol\u00f3gico.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/wuwYFLqk0MKVYZR2QmiX-lmpongFNz__LnPr6UMLw7BwMs6H-WFQhiSBihN85o0A8IL4pMIWgQrF31yzsMuOFW09nxqZSQ2-IsKn6mxr70ZDE_8AOs-EGkdLYUsyQFqT-ozHWkfi\" alt=\"Hallan se\u00f1ales de part\u00edculas m\u00e1s d\u00e9biles que ayudar\u00edan resolver el ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTbm1EyGSHCXsrdHEKfKSH7Ef3zO_ZMTIm50w&amp;usqp=CAU\" alt=\"De que est\u00e1 compuesta la materia oscura? - George de la f\u00edsica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSmB0X9a0k5wwyTap4NqCgLMdoFriysmvT_kg&amp;usqp=CAU\" alt=\"La materia oscura se oculta dentro de los rayos c\u00f3smicos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En relaci\u00f3n a la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> relacionadas con eso que llaman WIMPs, como posibles candidatas a ser las constituyentes de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> (WIMP, un acr\u00f3nimo de Part\u00edcula Masiva de Interacci\u00f3n D\u00e9bil). Claro que, habr\u00e1 que considerar a los estimables candidatos sugeridos en los \u00faltimos a\u00f1os, y, por otra parte, habr\u00eda que considerar aquellos que no son estimables como posibles candidatos. Pero antes de comenzar este ejercicio de imaginaci\u00f3n, me gustar\u00eda subrayar enf\u00e1ticamente una cosa: ninguna de las formas de materia que se mencionaran \u2013ni una sola- ha sido vista nunca en un laboratorio. Pueden pensar ustedes que tienen que existir, incluso pueden alegar que si hubi\u00e9semos buscado suficientemente las hubi\u00e9semos encontrado; pero alg\u00fan cient\u00edfico medieval pensaba lo mismo del unicornio.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/3\/34\/Multiverse_-_level_II.svg\/220px-Multiverse_-_level_II.svg.png\" alt=\"\" width=\"220\" height=\"132\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\"><strong>Universos burbuja<\/strong>. Cada disco es un universo burbuja; los Universos 1 al 6 poseen distintas constantes f\u00edsicas, correspondiendo nuestro universo a una de dichas burbujas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Universos burbuja, ilustraci\u00f3n Fotograf\u00eda de stock - Alamy\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Como la descripci\u00f3n de posibilidades m\u00e1s ex\u00f3ticas nos conducir\u00e1 a algunas regiones bastante abstractas de la f\u00edsica de part\u00edculas elementales, el lector que desee ahorrarse la aventura puede saltar directamente hacia delante, exactamente al lugar donde he enumerado los candidatos a la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> y sus propiedades.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/guillegg.files.wordpress.com\/2008\/05\/supersimetria1.gif\" alt=\"\" width=\"270\" height=\"234\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\">Supersimetr\u00eda<\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">El mayor n\u00famero de candidatos para la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> surge de un principio conocido como <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>. Las teor\u00edas que presuponen la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> son aquellas que unifican las cuatro fuerzas; las teor\u00edas \u00faltimas que gobiernan el primer instante de la vida del universo. En la fr\u00edvola jerga de la moderna cosmolog\u00eda, algunas veces se habla de ella como TOE, la Teor\u00eda de Todas las Cosas.<\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 es la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>?<\/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=\"Destellos desde Vega: Nuevo estudio matem\u00e1tico sobre la ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando la materia se rompe en sus constituyentes \u00faltimos, reconocemos dos tipos de part\u00edculas elementales. En primer lugar est\u00e1n los Quarks y part\u00edculas como el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (<a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>) que constituyen la materia s\u00f3lida. Estas part\u00edculas est\u00e1n agrupadas bajo el t\u00e9rmino general de \u201c<a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>\u201d, por Enrico <a href=\"#\" onclick=\"referencia('fermi',event); return false;\">Fermi<\/a>, el f\u00edsico italo-norteamericano que fue el primero en investigar sus propiedades. Se caracterizan por el hecho de que giran alrededor de sus ejes de rotaci\u00f3n a ritmos que son fracciones semienteras de una unidad b\u00e1sica de rotaci\u00f3n. En otras palabras, tienen un sp\u00edn\u00a0 \u00bd, 3\/2, etc., pero nunca 1, 2,\u2026 y responden a la estad\u00edstica de Fermi-Dirac.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La presencia de fermiones aumenta la superfluidez de los bosones ...\" \/><img decoding=\"async\" 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\" alt=\"Modelo Est\u00e1ndar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La segunda clase de part\u00edcula se llama \u201c<a href=\"#\" onclick=\"referencia('bosones',event); return false;\">bosones<\/a>\u201d, por el f\u00edsico indio S.N., Bose. Estas part\u00edculas tienen un sp\u00edn 0, 1, 2, etc. A diferencia de las <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>, no son parte de la estructura de la materia s\u00f3lida. Por el contrario, saltan entre otras part\u00edculas, creando las fuerzas que ligan a la materia (o, en ocasiones, la separan). El Bos\u00f3n m\u00e1s familiar es el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, la part\u00edcula asociada con la luz ordinaria. Cuando los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> son intercambiados hacia delante y hacia atr\u00e1s entre dos part\u00edculas cargadas (por ejemplo, un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el n\u00facleo alrededor del cual gira), el cambio crea las fuerza el\u00e9ctrica familiar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Los or\u00edgenes de la teor\u00eda de supercuerdas: la primera revoluci\u00f3n ...\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda de Supercuerdas : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La supercuerda, esa Teor\u00eda de Todo<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">As\u00ed pues, se puede pensar en el \u00e1tomo como manteni\u00e9ndose unido por los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, que son intercambiados entre los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y el n\u00facleo. Es en el \u00e1tomo donde podemos ver m\u00e1s claramente los papeles de los dos tipos de part\u00edcula. La estructura del \u00e1tomo \u2013la materia s\u00f3lida de que est\u00e1 hecho- de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. Todos ellos son <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>. Lo mismo que los Quarks, que forman los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. Pero estas part\u00edculas son mantenidas juntas en su estructura por el constante intercambio de Bosones. Igual que los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> mantienen los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en \u00f3rbita, part\u00edculas an\u00e1logas llamadas <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> mantienen juntas las part\u00edculas en el n\u00facleo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Diferencias entre fermiones y bosones.... - En un lugar del cosmos ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRGW_NA1LYHOEdRoyZeyQVGWfJm4WxzEW60dw&amp;usqp=CAU\" alt=\"Los fermiones son part\u00edculas cu\u00e1nticas que se sincronizan como ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Lo interesante sobre los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> y Bosones es esto: nunca vemos en el laboratorio una interacci\u00f3n en la que un tipo de part\u00edcula se cambie en otra. En otras palabras, parece que hay un muro impenetrable entre las dos clases de part\u00edculas, pues est\u00e1n divididas para siempre de acuerdo con la funci\u00f3n que llevan a cabo. Esta distinci\u00f3n debe haberse mantenido desde que las Gravedad se separ\u00f3 de las otras fuerzas, un momento en el que el universo ten\u00eda 10\u02c9\u2074\u00b3 segundos de edad.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Gu\u00eda de part\u00edculas para frikis - NeoTeo\" \/><img decoding=\"async\" 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\" alt=\"Gu\u00eda de part\u00edculas para frikis - NeoTeo\" \/><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2011\/10\/dibujo20111007_hadrons_and_exotic_hadrons_in_qcd.png\" alt=\"Buscando las reglas de la QCD para los hadrones ex\u00f3ticos - La ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Una sencilla imagen que nos habla de la unidad fundamental de la materia que, conforma todo lo que vemos y que puebla nuestro Universo. Sin la Materia, s\u00ed que \u00e9sto ser\u00eda un Universo vac\u00edo, o, no ser\u00eda.<\/p>\n<p style=\"text-align: justify;\">Por diversas razones t\u00e9cnicas resulta que, si queremos redactar la teor\u00eda unificada \u00faltima, una teor\u00eda en la que la gravedad sea tratada del mismo modo que todas las otras fuerzas, debemos introducir reacciones en las que los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> puedan convertirse en Bosones y los Bosones en <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a>. En efecto, la distinci\u00f3n entre las part\u00edculas como estructura y las part\u00edculas como fuerza no debe de haber estado presente cuando el universo naci\u00f3, y debe haber aparecido despu\u00e9s de la primera congelaci\u00f3n, cuando la gravedad se separ\u00f3 de todas las otras fuerzas. (Debemos observar que, cuando las part\u00edculas se pueden convertir unas en otras en cualquier tipo de interacci\u00f3n, los f\u00edsicos piensan que son las mismas part\u00edculas. De forma semejante que ustedes son las mismas personas vestidos con traje de negocios o con el ch\u00e1ndal de correr).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-e4NLdNJNvbM\/VLgU85pfsII\/AAAAAAAABYo\/lWkpPOSIK34\/s1600\/Image34.gif\" alt=\"El profesor Bigotini: BOSONES Y FERMIONES. LAS MARAVILLAS DEL ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un mundo en el que no se mantenga la distinci\u00f3n entre Bosones y <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> se dice que es supersim\u00e9trico. Ser\u00eda un mundo de simplicidad total, porque s\u00f3lo habr\u00eda un tipo de part\u00edcula, y constituir\u00eda tanto la estructura como la fuerza. El modo m\u00e1s prometedor de comprender los or\u00edgenes del universo parece implicar teor\u00edas que postulan que todo comenz\u00f3 en un estado supersim\u00e9trico.<\/p>\n<p style=\"text-align: justify;\">Tales teor\u00edas predicen tambi\u00e9n que en el comienzo, cuando el universo era supersim\u00e9trico, hab\u00eda compa\u00f1eros \u2013 im\u00e1genes en el espejo, por as\u00ed decirlo- de todas las part\u00edculas familiares. Sabemos que hoy en nuestro mundo hay un Bos\u00f3n llamado <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> que genera la fuerza el\u00e9ctrica. Las teor\u00edas de <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> dicen que antes de que la Gravedad se congelara separ\u00e1ndose de las otras fuerzas, hab\u00eda otra part\u00edcula, id\u00e9ntica al <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> en todo, excepto que ten\u00eda un sp\u00edn de \u00bd en lugar de 1. Esta otra part\u00edcula, llamada fotino, era un <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermi\u00f3n<\/a>. En el universo joven esta part\u00edcula y el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> se pod\u00edan transformar la una en la otra.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.rewisor.com\/wp-content\/uploads\/2017\/05\/portada-gravedad-rewisor-1200x591.jpeg\" alt=\"Sabes qu\u00e9 es realmente la Gravedad? | Rewisor.com\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando la Gravedad se separ\u00f3 de las otras fuerzas la simetr\u00eda entre Bosones y Fermiones desapareci\u00f3 y la primera simplicidad del universo se perdi\u00f3. Desde el punto de vista de las part\u00edculas, esta p\u00e9rdida de simetr\u00eda se manifest\u00f3 en un proceso en el cual el fotino se hizo m\u00e1s masivo, mucho m\u00e1s pesado que el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Las teor\u00edas predicen que en el universo actual hay un tipo de mundo espejo formado por los compa\u00f1eros supersim\u00e9tricos de todas las part\u00edculas que vemos normalmente. Por ejemplo, sabemos que hay una part\u00edcula llamada <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, pero las teor\u00edas nos dicen que tambi\u00e9n ser\u00eda posible un an\u00e1logo supersim\u00e9trico del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que tenga sp\u00edn 1 en lugar de sp\u00edn \u00bd y sea muy masivo. Esta part\u00edcula se llama s<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Tambi\u00e9n se supone que hay Squars (los an\u00e1logos de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>), sneutrinos (an\u00e1logos de los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>), y as\u00ed sucesivamente. Quiz\u00e1 hay incluso shombres y smujeres, aunque las teor\u00edas a\u00fan no han planteado la cuesti\u00f3n, al menos que yo sepa.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"https:\/\/lh3.googleusercontent.com\/_8sCW0FOR5XA\/TYuzsNKnr0I\/AAAAAAAACy4\/F0iLBjlGVJI\/s800\/4c51896fa14be.jpg\" alt=\"\" width=\"563\" height=\"712\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 En medio de todo este maremagnun de part\u00edculas y materia, \u00bfqu\u00e9 papel jugamos nosotros?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ahora bien, esas teor\u00edas no exigen que las part\u00edculas supersim\u00e9tricas se congreguen en los mismos lugares que la materia ordinaria. Ni tampoco nos dan ninguna noci\u00f3n firme de cuanta masa se supone que tiene una cosa como el fotino, aunque la opini\u00f3n corriente es que el fotino es probablemente al menos cuarenta veces m\u00e1s masivo que el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Al mismo tiempo, las teor\u00edas requieren que, una vez rota la simetr\u00eda, la interacci\u00f3n entre el mundo supersim\u00e9trico y el nuestro debe ser muy d\u00e9bil. Todas las \u201cspart\u00edculas\u201d deber\u00edan ser mucho m\u00e1s esquivas que el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>, e imposibles de detectar directamente con nuestra tecnolog\u00eda actual (dejando aparte al LHC que, en este campo, si en verdad existen esas part\u00edculas, podr\u00eda darnos alguna sorpresa).<\/p>\n<p style=\"text-align: justify;\">Con todas estas propiedades, las part\u00edculas supersim\u00e9tricas son candidatos perfectos para la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>. Son masivas, as\u00ed que pueden ejercer una fuerza gravitatoria. Interaccionan d\u00e9bilmente, as\u00ed que no interferir\u00edan con el funcionamiento normal de cosas como estrellas o aceleradores de alta energ\u00eda. \u00bfQu\u00e9 m\u00e1s se podr\u00eda pedir?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" src=\"https:\/\/www.rewisor.com\/wp-content\/uploads\/2017\/05\/portada-gravedad-rewisor-1200x591.jpeg\" alt=\"Sabes qu\u00e9 es realmente la Gravedad? | Rewisor.com\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 En este tema de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, \u00bfle hemos prestado la suficiente atenci\u00f3n a los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La realizaci\u00f3n m\u00e1s a la moda de la idea de la <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> est\u00e1 contenida en lo que se llaman teor\u00edas de \u201csupercuerdas\u201d. En estas teor\u00edas los constituyentes b\u00e1sicos de todas las part\u00edculas son diminutas cuerdas de materia muy densa enterradas dentro de una especie de nube esponjosa de materia que forma las capas exteriores de las part\u00edculas familiares. Las cuerdas son muy peque\u00f1as, pues no tienen m\u00e1s de 10\u02c9\u00b3\u00b3 cm de largo. El tipo de cuerda que se supone forma el coraz\u00f3n de la materia tiene de este modo la misma relaci\u00f3n de tama\u00f1o que un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> que la tenemos nosotros con una galaxia peque\u00f1a. En las primeras teor\u00edas formuladas de cuerdas, los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> correspond\u00edan a lazos, mientras que los Bosones corresponden a cuerdas abiertas. Incluso los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> se supone que est\u00e1n formados de cuerdas si se los mira lo bastante cerca.<\/p>\n<p style=\"text-align: justify;\">\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=\"El Coraz\u00f3n de la materia (obra completa) - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQhM5HikyxCcWcNBR8A_fNXFxkZxV4Q_nfjog&amp;usqp=CAU\" alt=\"CAMINO DEL SER: \u00c1TOMOS... El Coraz\u00f3n de la Materia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si suponemos que el coraz\u00f3n de la materia tiene alg\u00fan tipo de estructura fibrosa, entonces existe una \u00fatil analog\u00eda que nos ayuda a comprender como debe comportarse la materia (particularmente materia supersim\u00e9trica). Todos hemos podido ver y o\u00edr lo que ocurre cuando se ta\u00f1e una cuerda de guitarra, y, podr\u00edamos pensar que si se \u201cta\u00f1e\u201d una supercuerda, \u00e9sta tambi\u00e9n puede vibrar (como la cuerda de la guitarra) de muchos modos diferentes y, cada uno de estos modos tendr\u00e1 una energ\u00eda y una masa diferentes de los otros. Entonces, cuando miramos una supercuerda vibrando, vemos algo que tiene masa, y una masa diferente de una cuerda vibrante a otra. Pero esto es precisamente lo que vemos cuando miramos part\u00edculas diferentes, pues tambi\u00e9n tienen diferentes masas. Esto explica uno de los principios centrales de la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a>. Cada uno de los infinitos modos posibles de vibraci\u00f3n de la cuerda corresponder\u00e1 a una part\u00edcula diferente; as\u00ed esperamos que haya un n\u00famero infinito de part\u00edculas posibles en el mundo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/7d\/2MASS_LSS_chart-NEW_Nasa.jpg\/399px-2MASS_LSS_chart-NEW_Nasa.jpg\" alt=\"\" width=\"399\" height=\"202\" \/><\/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 \u00a0El Universo misterioso, \u00bfCuantos secretos esconde?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta idea tambi\u00e9n nos conduce a sospechar que, si una cuerda es pulsada (por ejemplo al a\u00f1adirle energ\u00eda una colisi\u00f3n de alta energ\u00eda), los arm\u00f3nicos m\u00e1s altos finalmente se extinguir\u00e1n, dejando s\u00f3lo el modo fundamental de vibraci\u00f3n. \u00c9ste es un punto importante, porque significa que si buscamos part\u00edculas supersim\u00e9tricas, es f\u00e1cil que encontremos s\u00f3lo las correspondientes al modo fundamental de oscilaci\u00f3n, que interpretamos como part\u00edculas supersim\u00e9tricas de la masa m\u00e1s baja. Claro que, lo dicho hasta ahora aunque pueda parecer algo caprichoso, no es nada si lo comparamos con el hecho de que, adem\u00e1s, estas cuerdas no pueden vibrar en las tres dimensiones ordinarias, ni siquiera en un mundo de cuatro dimensiones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Las teor\u00edas de cuerdas nos dicen que estas deben vibrar en 10, 11 o 26 dimensiones (\u00bfEst\u00e1is seguros de querer seguir leyendo todo esto en lugar de saltar y pasar al resumen final?)<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/KSaKon519qJqnp_s_fxXSo-YvmQ4oMRZNY1judPM_D6PaBkhDcxz44225YIFRlmrWWcJVggFQoxJ0o6cP5l_L-UtKn1UO_f4D7VSdPnkaLLnP4Mjl8yD\" alt=\"Representar ecuaciones con gr\u00e1ficos de 3 dimensiones Excel ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Nunca hemos podido (en nuestro mundo f\u00edsico y \u201creal\u201d) el poder visualizar m\u00e1s de tres dimensiones, pues no se puede hacer. Nuestro mundo y nosotros mismos somos tridimensionales y, situarnos en un mundo de m\u00e1s dimensiones resulta imposible, ni siquiera mentalmente lo podemos conseguir. Los te\u00f3ricos se ven obligados a considerar este tipo de cosas porque s\u00f3lo en muchas dimensiones las teor\u00edas que ellos escriben evitan tener algo llamado anomal\u00edas. La definici\u00f3n t\u00e9cnica de este t\u00e9rmino no importa: un matem\u00e1tico reacciona a una anomal\u00eda en sus ecuaciones como ustedes reaccionar\u00edan cuando el banco les comunica que se han sobrepasado a la hora de extender cheques de su cuenta corriente. Las anomal\u00edas son mala cosa y deben ser evitadas a toda costa, aunque esto signifique (en el caso de estas teor\u00edas) tener que amontonar las dimensiones.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Multidimensionalidad y el reconocer dimensiones\" \/><img decoding=\"async\" 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\" alt=\"Vemos m\u00e1s all\u00e1: Espiritualidad: Conexiones multidimensionales\" \/><\/p>\n<p style=\"text-align: justify;\">Las dimensiones extra que s\u00f3lo est\u00e1n en nuestras Mentes (Por ahora)<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sin armar un alboroto respecto a la multidimensionalidad, me gustar\u00eda decir que no existe ninguna raz\u00f3n por la que debamos esperar librarnos de las anomal\u00edas en ninguna dimensi\u00f3n. La soluci\u00f3n que encontraron los te\u00f3ricos es parecida a la que ustedes encontrar\u00edan si descubrieran que podr\u00edan equilibrar su cuenta si utilizasen para los cheques papel con diez, once o veintis\u00e9is l\u00edneas, pero no en cualquier otra circunstancia. Claro que, todo esto, tanto a ustedes como a los f\u00edsicos, los dejar\u00eda envueltos en una sensaci\u00f3n de misterio.<\/p>\n<p style=\"text-align: justify;\">Naturalmente, la multiplicidad de las cuerdas nos conduce a otro problema. Despu\u00e9s de todo vivimos en un mundo de cuatro dimensiones (si le otorgamos al tiempo la categor\u00eda de dimensi\u00f3n). Para resolver esta disparidad, los te\u00f3ricos de supercuerdas postulan que cuando la gravedad se congel\u00f3, las dimensiones extras sufrieron un proceso llamado \u201ccompactificaci\u00f3n\u201d. Como el nombre indica, la teor\u00eda predice que las dimensiones sobrantes \u201cse ensortijaron\u201d de forma que el mundo parece cuatridimensional a menos que se lo mire a una escala realmente fina.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"alignleft\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/5\/55\/8-cell-simple.gif\/150px-8-cell-simple.gif\" alt=\"\" width=\"150\" height=\"150\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 vamos a hacer con las supercuerdas? Por un lado proporcionan una Teor\u00eda de Todas las Cosas verdaderamente bella y elegante. Ofrecen un esquema en el que todas las fuerzas aparecen en pie de igualdad, la realizaci\u00f3n \u00faltima del sue\u00f1o de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>. Incluso tienen la ventaja de que en algunas versiones la gravedad se unifica con todas las otras fuerzas de forma que describen fuerzas unificadas incluso en nuestro mundo actual.<\/p>\n<p style=\"text-align: justify;\">Est\u00e1 claro que los te\u00f3ricos han llegado mucho m\u00e1s lejos que los experimentadores que, llegados a este punto, no pueden verificar dichas teor\u00edas de cuerdas por falta de las herramientas necesarias para ello y que, principalmente estar\u00eda referida a la no disponibilidad de la energ\u00eda necesaria para poder llegar a esas cuerdas vibrantes que requieren la energ\u00eda de Planck de 10\u00b9\u2079 GeV, cosa que, de momento es impensable en este mundo nuestro que, ya ha quedado asombrado cuando hablamos de la posibilidad de los 14 TeV del LHC. Algunos dicen que la teor\u00eda de cuerdas no es de nuestro tiempo y nos hemos adelantado a los acontecimientos del futuro. \u00a1Ya veremos!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhQQEhMWFRUXFhIWGBITFhwbGBUXGBgYFxoVFRMYHTQiGCAlGxcWITIjJTUrLi4uFx8zODMtNygtLysBCgoKDg0OGRAPFS0mHSUtLS4tMCsvMTUwLSstNy4rMC0tLS0uNy0tLTY3LSstNy0tLS0tKy0tLS0rLS0tLS0rMP\/AABEIALcBEwMBIgACEQEDEQH\/xAAbAAEAAgMBAQAAAAAAAAAAAAAABAUCAwYBB\/\/EAEEQAAICAQMCBAMFBQUFCQAAAAECAAMRBBIhBTETIkFRBjJhI2JxgZEUQlKh8AcVgpKxNENTcnMWFzNEY6KzwdH\/xAAZAQEBAAMBAAAAAAAAAAAAAAAAAQIDBAX\/xAAiEQEBAAEEAgEFAAAAAAAAAAAAAQIDESExEiJRBCMykfD\/2gAMAwEAAhEDEQA\/APs0REwZEREBERAREQEREBERAREQErPiXU2VaW66plV663sG9dwOxS23AYYzjv6SzkLU6rTur1O9bKyeZCwIZG3LjHrnawx9DArG+IhUfAtBe4YPkUKHQ1Pb4wXcdqgV2JyfmXHqJh\/2uUBd1FqtYtLVIdhNi27sNlWO3ARiQee2M9pL1Whosta02LuNLaVcFfJvOWAPcsfJx90e5zq0XTNCgbTKlJP2YdcKCzVjcufqPmwO2c8ZhG2zrBami5FK+LdVWVtXDKGcowxnvkHB5HrzLiQVGmCIg8IImHRQVCqEPDKO2AfWTVcHsQfwP5f6gwr2IiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICV46PXgjzHgjv2BV0wABgcWN295YRArb+kAvXYrbduARjIZQ+\/B\/Mn+R9BNfUF0oc13WIr3YAR7ArPjjCKTk\/lPOp0tW7alNSlW5VV11OWp8udrIviLsbk5IPI7jgERuk36J1eoamjUvbnxT4lbG3IxtKA\/KBwF9APfJJFh\/c1fGSx5BPI8zAsQzYHcb27YHM36XSBGscd3bP8AyjHyj\/EXb8XaZ6LSiqtKlLEIoUF2LMQOPM7ck\/UzdCkREBERAREQEREBERAREQEREBERAREQEREBERAREQBMAyn+L+n+Po9RV4YsY12bFIB+02naVz2OTwZT9Ruvost09BCVV0PqlKKgFSip0GnCgcA2qLAcHIDj0hHYROIqv6g1eUN5U\/s7O1iVCxSQ5tWgIuGTPhckE4LbSfSy6hptRZpNOHUtaHVn4UH5bBlgp2g8rnHGT6QOlicTo9Dq11VGp8HyVrRpiC53+CawLCKduMeMysW3ZxT2nbQpERAptZ06wXnUolNxKqoW4lWqAznwrArABuCVwORnd2A91o1Fymt9LQVPB8e3euP+mKvN+GR+IljrtWlNb3WHalas7N7KoyePWUfw38X16uw0+FbS\/hi1VuCjxKyQNylWPYkZH19eYF103SmqquosXKKF3nucfiSf1J\/EyTEQE1anUpWpex1RRjLOwVRk4GWPA5IE2zRr6t9ViAZLI4APuQQO\/wBYGWl1KWKHrdXU5wyMGU4ODhhx3m2cl+zXpdptMrlUaiqy5VY\/ZnTYGEI4AtZ0U88ipvcyr6RpNfbpq7Ee0b9PQbGsv3G9i9TbqfNmn7IWqfkyXHIxuhHf2WBRliAMgZJwMkgAZPqSQPzkerqVLOK1urZyAwRXUsVIzuCg5IxzmU46be2jSpyWsF9D+dskVpqUswXJOSta+7HjGT3NL0f4b1NdtBZSAjaVj56zWPDoFT5UDeW5YDBC9iYHeREQpERAREQEREBERAREQEREBERAREQIfU9eKgDjJbcBzjkDge\/Jx+H6ZhN1VfOWoJyuGHlO5V8bOSfmH2bgD7w7ZOLmeM+OT\/X5CBWp1TKM1acLYtWCcDllUkYHpnt9O80p18cB62DbdxAx\/wAPxPLzg8d+eMj8Zrv6stNjLXWpqU0+Pbvwa2ubYgCbTnb5S2Su1WB5l2lgPY\/17j3H1gVv99rgtsbaMDcpUgszOihSD5ssgAPu6\/XFpMXQHuMgEHn3ByD+RAP5Tym1WGUYMPdSCP1EDOIld13rtGkTxL7AuflQcvYf4a07sf6MCh\/tL1GaKtED5tVciEA8+Eh8SxvwwoH+KUfUbxp9RpNZ2Wu3wrD6Cq4bCT9FbaZlpvF1F7a\/ULsYrspoJz4NWc+b77Hk\/p9BM1mlW2tqnGVcFSPoZhcuXbp6P27L3XexOH+F\/ifwNuh1zbWXC06puEvQcKrOflsA4IPf3557iZuKyy7UkTqOqZAu1N2444zwfQkAds\/13ImATXXcrEhWUkdwCCR+IHaBWHqN4APgZPmyAW\/dVmJ+T1K4A+8OfSZJ1J3R2RBlbEQAknKl1VmIAyPKSR6cZ7SZ1DUNXW9iVtaygkVIVDOfYFiB\/Xr2kPRa5yf9iuqzliWNABbGeQlxJJIxnHrziBrTqlwChtOS2MnaTgnYrYXK98sR+RmY6q4VnanyrtGVLZcszKNisgzzt74+b2AJHqd+6sfsVwDOFZmsp8i4J3kLYc4IHH1\/I2pGe\/PY\/pyDAD69\/wCvWIiAiIgIiICIiAiIgIiICIiAiIgIiICUfxJ1F68KGWpCrMdS6M6oVIwvHlQ+u5zt47NyJeTC1MjH4d+x5zg\/j2gQ9J0uoVGsjxA+4u9mGNpceZnbGDkccYAGAAAAJV9O1TV3jTJZ+0IHKNkMbNOqqSBZqB5Wx5QA+H82SWMxu0d9RfTU7xXaazW9YAWgMxF4GQdmFG9Bz5rCBgCXuh0i1KEQKqgABVGAMeuM9z6n6Qiv+MOm2anRX6elttjqApJwDhgxQn0DAFSfvT5z0rpOltBZKn016HZYlTtXZU47qdp57cH1n16cX8f9K8Mf3nQPtaQPGUf76jswb7yDzA+wP0krbp5zG+04VP8Ad+oxt\/vHWbfbxFz\/AJ9uZ7oeiU1v4uGe097rmL2f5m7flLCqwMoZTkEAg+4IyDMpr8q9DHSwnMhE5zT9eca23T2Y8PcqVvjGH2BtjH13AnH4S26x1AUVNYRk8KiDu7twqj8T\/LMbLM5Zb8JGp06WKUsUOp7qwyD+RldT0Q1cafVamhf+HXaSg\/BHBxPfhfW2XadbLcb91gOBgeVyvYfhLWN7E8cc5LYqbuhmzjUarVXj+Cy4hP8AImJ78C9LRtaNRpKxVpqVtqe1c41DtjyL\/EFIyW9wJ71CltTfV06tiviBrLnXumnUgMB7FmIXP1n0XRaRKq1qqUIiAKqL2AE2Y791x69xnrjETreodRVVWwR7rfCFhGdgCPazBT3O2tgPqQeQDI\/9xMRtfVXOucnitHf7rW1IpK+uBgnHJIyDY9Q0S3Ia3zjIIZSQyspyrKw5BBle3SbR5k1VgcfvWHehH8LU8Lj6jDfWVzInVOmJparNXp\/smpV7WSsBUtVBudHQDDFlBAY8g4Oe4PRyms6ZdaVW+xRUCGNVW77QqcgPY5zsyMlPXsTjINzAREQpERAREQEREBERAREQEREBERARE03apVatGOGsZlQYPJVGcjPp5VY8+0Cmq+KFbfimwkW+CigoWss3Muwjd9mQEL+fHkIP0m0\/EOCa2pdbg9KeDuQ58bdssD5xswlnPB+zYY7Zh6fodNzPeuouZi71pYdgel6LbFIQlM2bXDqPE3jbkcgnOzTdJrsXxU1LWWm5G\/aHCElqGdRV4aBV2rusGBjlick8kiRd8QBbzpzTYW22sgUoXsFYyStW7cFJ8qscAn2yM4J8SDDF6mUpqKNPYAyNsa7YEOVPI3WIpHcZ7Y5mPUfh1bnZ21NwH2uxVZB4T2o1ZauwpvGAz4UkqCe3AxG0\/Sa9i6NdS7rXqaWKeFWCjU7dStX2FaqgJRGLMDn5c5MDqJq1VIdHRvlZWU59iCD\/ACM2KwPIOfwlH8bdX\/ZtHYw5sceFUo7tbZ5VAHrjJb8FMK4v4MsLaHTE9\/DA\/IEgfyAl1IvStH4NNVP8CKufcgcn9czTr+qrWxQjkCtiTkKFewISWxjgZM1XmvVnrjN1PV09b7OoVMcZspKsO6OKwVYfgZn0aq\/UWrbqk2\/s\/kVfR7uzXfUYxj0547Sx0tlCNbcrHNjqGBDE71ThVr27vl5xjtz2kqzqVShWLjBBIwCeB3Y4HlAPcnGJd2Exndv9vwrfgz\/ZR\/1L\/wD5Xl5K3pxooU0I\/Ctk5ycG1gwBYDHJsGPxk9LQSwByVOGHscBsH8iD+cl7Z4cYyMvglc9Q1zHutekRfopDuf1P+k7ifPOl6oabqSMxxXq6xQWPYXIS1eT95Syj6z6HNk6edqzbO7khDqSm40BLCy7dzhfIu5dwy+fabm1lY3ZsUbGVH8w8jMFKq3sSHTA++PeUvUOjOL7dXW9Ks9fhq1lX2iNsKKEv34UFypwVOe3rK1OhkL+818c6cLYWAQswXyKH3bdzZ4ztMh19DDvptReWN9KkAgjac5BLDHJwffg5weSTG6n0Szx7dbW9KsadgayrL1lUsG5L92EGXBOQR5YV0USJ0pyawrur2IArlSDg4DDdjsSpU4+93Pcy4CIiAiIgIiICIiAiIgIiICIiAlZ1npA1DUFj5arGcgFlLZqsrADIQRy4P5SzkfX+J4Z8L5+MdvcZHm47Z5P8+0DlKvgcqykWKVDuwDBia1Oqt1INbbshsWBSSeSinnsfbPgcYUK1YAN+RsI2+JcbQ9e0gq4XamePkTkbcS8WrU\/x\/v8Art8ql3J7AZwhQAH2mNNmoZrqmyCK2CPtGCxVNrhsYByW+h9htOSKi74M8vlFDMW1pYXVFlJ1Fu8W4ByXRcLk+mQCs9t+C87ttoUtYzG0L9qQdC+kyWHdt7tZn7zepzLZq9UvCtuyzHnbkDc+O\/cYKZHfGQMTPdqfMxwAqucYU7nA4UbcnZ7fve\/pA10NXodIz3CmpKxub9nQqnoownqxOBj3IHPecdU1uruGu1KlAARp9Mf9yh\/ff3sYd\/b\/AE7fqfS11elbT6gECxRuC90bIddp90YLz67ZQ1\/ACN\/tGr1Vw\/g3itT+IrAJ\/WStunljjd7GjcM4zz7SJq9BvYndjIqGMZ+SzxPf17S7\/wC7zpm3b+yr+PiWbv8APvzK\/X\/BdtA39PuY4\/8AKali9bD2rtPmrP45H4THx+K6J9VL+UQNX0zexsDYbcGGQSOE2EEBgTkc8ETGvpjJzXYFYrtclMg+Z33Ku4bTl375znnM29L6iLlJ2lHRillT8NW47qw\/+\/WTZjy6ZMbzFanTFrqtrG5lYDCj5gFqSsAH1P2YOeOTJHTaGrqUWHLnzO3oXbliPpngfQCR9GNRrnavSMKqUO2zWMN2WHdKE7MR6seB+mb7T\/2eaHvctmof1s1FrsT\/AIVIUfpMpj8ufPXxxvrN1V1HQpfW1T8q3qO6kdmU+hBlj8H\/ABBYX\/YNWc3qpNd+PLqa19fo49R+c2Xf2eaHvUtunb+Ki51\/9pJX+U2dF+DlpvXUWai69q1daxbt8m8AMxKgbjjjJ95lJs0aurjqTrljrPh2131VgsYeLqdLalYYbGWtNKrFwVzuzS\/APosgp8L6lq2rvcvl9KxJvfFhrvD2WAYzWTXuwAe5AwNqmdRrbrg4StRtPh+baTj7RQ+TkAeTPufX05itr9QqNY1Y8qqxGDzlAxCnPG1s5JznB7elaFF\/2b1hLBrnw1lW8rqHHiINVXYzAYzWfAWxcKR8+3kAEZ6j4c1LeMhYkOmsU2HUWFbVsDCirwO1ezKAsP4D829penVXPXU9e3zP5\/LnyiwL23eXjOe\/rg9jH7dqMkGrAAXzbWb+HLBQcsOX8o5G3POYFO3QdQrYGXpFikUjU2Ido01NYbxBz5bUtO3ODv3dxiddKynW3fZB6wpsZhtz\/wCHtwTuPr5Q\/PHO0ess4UiIgIiICIiAiIgIiICIiAiIgIiIFb1rWunhV1YD2uVDEZCKFLM23948AAe7DvjB0aAahbVDXi2ohsm1VWwN6Cs11qrD3BBI9\/Q4fFVBdacMUZbSyuuCVPhuOxBBBBIIIOQTInT9M7aiuy6zfsDFVCbFVtjKXI3uWO0sBlsDJ8o7kjLr2r1Iu2V3LVWFUg1qrWFuchzYCqjtwBnnOfSS\/hjqr3LYluPEqcKWUYDgqGVtufKeSCPdc+uByHxLe6a29qnUBhSSGXcpJRBuGCCDj684HtkXP9m2fD1JZizHUZLHjP2VfoOwHbEo7CImBuXO3cN2M7cjOPfHt9ZFZxMarAw3KQwPYqcg+ncfWak11Rc1CxDYvesON49eUzkQOM+ONGKNTRr0GBay6a\/HZtwPhWH6hhtz7ECVvxC7lE09RxZqLEoVv4Q3zv8Akoadp8VdL\/bNHdQhGXQNW2eN6kPW24em4Dn2M5n4Y6XqrdZVqdVpzSunrcKHZSXvsAVmUKT5Qu7n6yWb3dvw1fHC4\/p2vTdBXRUlFS7URQqj6D1PuT3J9STJMTxXBzgg4ODg9j7H2laHsRMLL1UqrMAXJVQTgsQCxCj1O1WP4AwM5X9W6katqVp4lz7vDq3bQcYBd3wdiAsoJwfmGAcywlG24dQO4rh9PWK8j1SyzxMeb\/1K8n7ywBfXqS2NNZgKfBXxEOMtkLaScnA9VAPHaWXTdct1YsUEclWRhhkYcFWA4yPcZBBBBIIMyUNvblflT90+7felb0DJt1bjGw2oBgYy61oGIOef3V+hXHpCLqIiFIiICIiAiIgIiICIiAiIgIiICIiBRfFLOfArr2h3sbzMMhFFblnIyM444yOSOcZmnQae5NTWS9b1EOGJG11bacbQoAYHB74IxwT6W3VOni5VwxR0YOlgGdrYI5U9wVLAjjg8EEAiNpukubEtvtVzXuKJWjKgYrtLtvdiTtLAYIA3HgnBBHJfEPT3t1158QIgFI8oBYtsU87uAO31P+tr\/Z1WyLqq2ILC8HIGMqa0wcenY8fST+q\/DrPa19Fq1M+3xFevejEDaHADqVbAUdyCFHHcmd0PpK6dGUMXd2LvYQBubAHCjhQAAAPpySSSaLGUOu0r\/tqXLpt6Ci6p3DVjfvNbKpDNkgeGw548\/tmX0SK53ouj1S6dalCaZlsuOLEW0Mj2M67RXaAuA2Py9uZFt6Tc1tgFIXOrXULqiyZCrXWCqKCW3NsZOcDa559DDXVXUXXsiXv9oGd3rtO2s6lA6+HytmK2co1XOxcFcjn3VfEWq3OF3oNuoatTpLHZytpWlWQYKB1Hc4\/ESoz6b0PWfZ+Nbcv2tKuqX4AoGirWzAU9zqVbkeb1GAcnDSdM6nlTZa5IqUZ3jAxTtZHAsALm3Lbgp7jzDGJnrOs9QDXhagCq3FU8KxgNoHhsHCbbNxPIDep4BUzXruuaxbNRUjqzVLaEzTxc61I6hMHLNlmLKPRRj1MDbrOj60ArXZewNelY5v5N4F4tGd6kLzQcKyjIyMjcrZ67Qa47jiw58UqtOoVNlrLVssdjjegIs45+qHPGet6nrEuNWWOLtNWMaZmWyl\/D8TUeMPKhDM4we2ztyDMtJrdZYUFiFNltNLnw2Aa0CzxL055qx4e3uOWz24DTruldQ276rn8Y3Xg5txWKWos2FazlVPjCog4JXPsMTLp\/TNSdRXYy2rSlqOqX3i10Hgamtznce72J6ngj2wNPS+oayujQVPuazUU0rusTz02Lte0255P2Jf5v3q+fmnawEidS6cl6hXyCpDI6Ha9bDgMjDseSPYgkEEHElxIqlbotrZV9XaUIUEqFWxgM5DOOBkHuoU88YlrpdMlaLXWoVVGAB+vc8kk5JJ5JOZtiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiBr1V4rR7GztRWc474UEnH5CVVvWaVZrDW29V2sRsJA8zBch\/Nnax4yPfEt7awylWGQwII9wRgj9J54K8eVeM44HGe+PaBBr6sC\/hmtg27ABKdskFs7sYGDxyfYGQdHqqGFmrXT\/aqm9m2gFjgq2xycE+Tbk4OAPSWHVdatPhl03BnC5GPKcEhiTwO3ckfjkgGu0nXD5hZSAW1BqUIVOVBCgvg5yM8keXkcgZwRMTra5CslgYnsAD5dxXfkHtkHjv9J7X1ysjOGCgBix27VU7MOxDcDDg\/QA5xLJqx6gcYPbsR2P8z+swfTqVKFRtbII7Zz3zj3hWFaI+y7Z5tp2lh5lV9pI+mcLkfSb4iAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICImNtgUZJx\/++wgc11dMXWOo8MlVBtsBKOON67cfabl2AICCSjdud1fpw3IJXBVlKLU1btTggadXLHDKSPsfmGfm5zOh1QWxlFyHCMGXaSCrkED5e5we6+5GTkiR6+l1KDudrSbvFTznynIKg4JB5\/ePJJGOcSosei17aEXaUwDlW\/iyckDAwCckcDgjgdpNkTS6stjeAMnAI7E\/w8\/yPY5GJLkUiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAkR63Pmxzg4ClSB\/mH6xECNbo38oRTgZPO0c+\/DdzknjHPPfE1Np9QwIdR3yMFTzgY44Hcev+hOUQJY07ZJ2nnhuE59iSSSfb9PaSdOGHDcgYwc5J\/5uP5\/0UQNsREBERAREQEREBERAREQEREBERA\/\/9k=\" alt=\"El estado actual de la teor\u00eda M - La Ciencia de la Mula Francis\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda M - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un posible resultado asombroso delas teor\u00edas de las supercuerdas es que pueden dar lugar a otro tipo m\u00e1s de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>. All\u00ed, las ecuaciones parecen sugerir que en el tiempo de Plankc (Tp = 10\u02c9\u2074\u00b3 segundos \u2013en la cosmolog\u00eda del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, hasta un <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a> despu\u00e9s del instante inicial, es necesario utilizar una teor\u00eda cu\u00e1ntica de la gravedad para describir la evoluci\u00f3n del universo-) el universo se dividi\u00f3 en dos partes separadas. Est\u00e1 nuestro mundo con su complemento entero de part\u00edculas y compa\u00f1eras supersim\u00e9tricas y hay, adem\u00e1s, un mundo de sombra. La materia en este mundo de sombra tiene un parecido con la del nuestro en que tambi\u00e9n tienen sus part\u00edculas y \u201cspart\u00edculas\u201d. Dentro de cada mundo, las part\u00edculas interaccionan unas con otras a trav\u00e9s de un complemento entero de cuatro fuerzas. Sin embargo, las part\u00edculas de un mundo pueden interaccionar con la del otro s\u00f3lo a trav\u00e9s de la fuerza de gravedad. Un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> de sombre pueden estar uno cerca del otro y no sentir una fuerza el\u00e9ctrica, aunque cada uno de ellos lleve consigo su propia versi\u00f3n de carga el\u00e9ctrica. La \u00fanica fuerza entre los dos ser\u00eda la fuerza relativamente d\u00e9bil de la gravedad.<\/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=\"Cielo Nocturno Oscuro Del Universo Con Las Estrellas Brillantes ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ8Yh0uBr-1TlKjRYgoHOEx18fcNA0fSINfZA&amp;usqp=CAU\" alt=\"Augusto, Cal\u00edgula y Ner\u00f3n: los despiadados y depravados ...\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00bfPodeis imaginar la existencia de un Universo en permanente sombra?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La idea de un universo en sombra nos proporciona una manera sencilla de pensar en la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>. El universo dividido en materia y materia se sombra en el Tiempo de Planck, y cada una evolucion\u00f3 de acuerdo con sus propias leyes. Es de suponer que alg\u00fan <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> de sombra descubri\u00f3 que ese universo de sombra se estaba expandiendo y es de suponer que algunos astr\u00f3nomos de sombras piensan en nosotros como candidatos para su <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.<\/p>\n<p style=\"text-align: justify;\">\u00a1Puede que incluso haya unos ustedes de sombras leyendo la versi\u00f3n de sombra de este trabajo!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/4.bp.blogspot.com\/-fH2hHKiVACE\/UryEbn6KcXI\/AAAAAAAAEyY\/Bu8IguQ8fks\/s1600\/dm09.jpg\" alt=\"Nuestra Consciencia forma el Cosmos y la Ciencia: UNA PARTICULA EN ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Otro de los WIMPs favoritos se llama axi\u00f3n. Como el fotino y sus compa\u00f1eros, el axi\u00f3n fue sugerido por consideraciones de simetr\u00eda. Sin embargo, a diferencia de las part\u00edculas, sale de las Grandes Teor\u00edas Unificadas, que describen el Universo en el segundo 10\u02c9\u00b3<sup>5<\/sup>, m\u00e1s que de las teor\u00edas totalmente unificadas que operan en el <a href=\"#\" onclick=\"referencia('planck tiempo de',event); return false;\">tiempo de Planck<\/a>.<\/p>\n<p style=\"text-align: justify;\">Durante mucho tiempo han sabido los f\u00edsicos que toda reacci\u00f3n entre part\u00edculas elementales obedece a una simetr\u00eda que llamamos CPT. Esto significa que si miramos la part\u00edcula de una reacci\u00f3n, y luego vemos la misma reacci\u00f3n cuando (1) la miramos en un espejo, (2) sustituimos todas las part\u00edculas por antipart\u00edculas y (3) hacemos pasar la pel\u00edcula hacia atr\u00e1s, los resultados ser\u00e1n id\u00e9nticos. En este esquema la P significa paridad (el espejo), la C significa conjugaci\u00f3n de carga (poner las antipart\u00edculas) y T la reversa del tiempo (pasar la pel\u00edcula al rev\u00e9s).<\/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=\"Los antiprotones de ATRAP (CERN) y la simetr\u00eda CPT - La Ciencia de ...\" \/><img decoding=\"async\" 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\" alt=\"XI Carnaval de la F\u00edsica: El neutrino y la violaci\u00f3n de la ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se pensaba que el mundo era sim\u00e9trico respecto a CPT porque, al menos al nivel de las part\u00edculas elementales, era sim\u00e9trico respecto a C, P y T independientemente. Ha resultado que no es \u00e9ste el caso. El mundo visto en un espejo se desv\u00eda un tanto al mundo visto directamente, y lo mismo sucede al mundo visto cuando la pel\u00edcula pasa al rev\u00e9s. Lo que sucede es que las desviaciones entre el mundo real y el inverso en cada uno de estos casos se cancelan una a la otra cuando miramos las tres inversiones combinadas.<\/p>\n<p style=\"text-align: justify;\">Aunque esto es verdad, tambi\u00e9n es verdad que el mundo es casi sim\u00e9trico respecto a CP actuando solos y a T actuando solo; es decir, que el mundo es casi el mismo si lo miran en un espejo y sustituyen las part\u00edculas por antipart\u00edculas que si lo miran directamente. Este \u201ccasi\u201d es lo que preocupa a los f\u00edsicos. \u00bfPor qu\u00e9 son las cosas casi perfectas, pero les falta algo?<\/p>\n<p style=\"text-align: justify;\">La respuesta a esta cuesti\u00f3n parece que puede estar en la posible existencia de esa otra part\u00edcula apellidada axi\u00f3n. Se supone que el Axi\u00f3n es muy ligero (menos de una millon\u00e9sima parte de la masa del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>) e interacciona s\u00f3lo d\u00e9bilmente con otra materia. Es la peque\u00f1a masa y la interacci\u00f3n d\u00e9bil lo que explica el \u201ccasi\u201d que preocupa a los te\u00f3ricos.<\/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=\"El eclipse solar causar\u00e1 la pr\u00f3xima crisis burs\u00e1til? As\u00ed dicen ...\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Luna: sus caracter\u00edsticas y eclipses\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Los eclipses de qu\u00e1sar podr\u00eda clarificar el misterio del Axion<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los c\u00e1lculos de los cosm\u00f3logos muestran que en un universo en expansi\u00f3n ser\u00eda de esperar que los axiones formen una radiaci\u00f3n de fondo parecida a la radiaci\u00f3n de microondas de fondo de tres grados. Las irregularidades de este fondo de axiones son los que pueden desempe\u00f1ar el papel de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.<\/p>\n<p style=\"text-align: justify;\">Llegados a este punto y algo mareado de tantos conceptos, part\u00edculas y tipos de universos, dejar\u00e9 este comentario como primera parte y, el resumen o enumeraci\u00f3n de los candidatos a la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, junto con una breve descripci\u00f3n de sus propiedades y una corta explicaci\u00f3n de por qu\u00e9 se cree que existen, lo dejar\u00e9 para la pr\u00f3xima entrada.<\/p>\n<p>A continuaci\u00f3n enumero los candidatos a la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, junto con una breve descripci\u00f3n de sus propiedades y una corta explicaci\u00f3n de por qu\u00e9 se cree que existen.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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NpXONxEqLkO5eRN2PuaVWfxKxpZMGpmArE+rAIJ+hP1qwWbDXDJ0FQ+deAtibI8IfxbZlBMZgdGX3MCPUetdB+HtLkRXcjgzzPGVD4PKXrKE\/FSqqqkLJ8zETAAnb1pZcxJcZmiTO225\/tWi45VsrhlZTBBlWBG4IOxr1ZsPdIS2pPQDUkyfqTrXQzj9pKhT1nRfwb4gVGIttOTMjD0Ygqfsq\/Supq06iqFyfwT8pYyt8bnM\/ppAHrH9TVxwF2LZLEALOpMAAakk9t60KKWdDplK4gDJ1Fci5l\/E+9cdrfD8qoCR4zAMz9JRT5QvqZn0qqXeeeK2zm\/NsfQ27JH0yftWtdHkYX0ibUoDU+iKK5nyB+KAxVxcLi1W3ebRHWfDuHUwQfgbTTUgnaDArpdUOjIaaXKwYWJmouNaAPepVR8ZZzLA33HvWbOpbGQJYlWLiriuNa2gyQCzBZOyzOv2qLwm7PiksGl9xsfUelb3vfpYe4IrWD0VQPYRXPPvLDngek3qgC9PnJWGbf3rxxfGuirkIEkyTBMAToCQDWkeXbXvWXvBhDAEdiJq11y4h2uQAVmsczZh8TnthiQSRrAj02rfhGECoUk6AQPoBXoPl22pJjyFd1XUbBR8Mg4zGNbv3mV1HwaNrm8q+Ve286UzvXZUHuJrS7qdSqk6awJ02ogtqdqrRcjtXW5OgACeKizmrGHw7CTvmJHqsAfZjVe4txxrFpPDyBnuKmd9UQGSWO3bvVk45gTetwvxqZX+o+Y+8VRscCQbbF0IOvQgjowOhHoRXQ7Sqge057VbhkLD1kjCcSa8jO5QkXHUFJykLEEanerL+HuKi5eUmFKqddswJH3B+1VDBYYxkQMZJJJ3JO50AHyFXjgHDfBQz8Tan09P3qaCzI6ZDvuXWil1nHLbstcuMFRJknoBr86o3F+f77ScNbCoNiy57jawIEhV9jPuKvTEz9JufIqdZ0qiuPYT8RMYrEMyOVjMroAR6Ska6GDr31FdE5X5ntY1TlBS4vxITJE7EH9QqWTA6cmRTKrcCPRRQKKplsg8b4mmGsvfufCgmOpOwUepOlckxvE8VjyXdyi65UtkqFHqRqx9T9qtn4yOwwdsDY31zfJXI+4rmvD+NG2oA9j6jb\/wA1h1TWdnpOn8G0i+Qc4Ftf0EHx2JwtwG3ecEdCxZT6EHQirfa59U4XPlH5jNkyScsxPif9Pp30nrVC4hizcMnoSNo6nT5RHyNRLBg5uxH+faqcbtjB2z1dRo8GoKM459v+pbcVZxF8G7cuuSexKqPYDQUv4dzJicJc0c3F\/UjksCPQmSp9R969W+ONlKg6Zdo2I6+0a\/KkmLu5mJgjXr9KgvB3DrLRhVlbHkUVOi8Y5zzrbTCEZnUMzESbc\/ojbN+3zqt4\/BXgM5u3J3nO396Q4DEZGBpriuNs6lZ0BEaawRt7zUsjHIbaVYdImlVRjHHqYx5Z5zu2HW3iGL2SYLN8VuT8Wbqo6g\/Lsem8b4gmCs+O8OSQLag\/Ex1GvbrXA7p3q9c3YpzheGh5kWNffLa1rVp8hCkTm\/xPjTTr52IUT93IvEnuYtzevFcx7AKAOw\/8yaXYPiF3C3M9phI3BAII7enyg1oxmOXwwrKrH9OYSB3NQyyhAF279z1NTufPix4cE3O2cr4xcbZW8nlE5WXcqwiV21337EUp\/GPiBw\/DhaQx41wWj\/0QzsPnlg+hNJ\/wdxjJ+ZBBKTbP\/d5gfsB9Ka\/jXw9r\/DhdtjN4FxbrR\/JlZGPyzAn0BrZpzbqWnQY3OTDu9anKeCXV0mmHFsHmF07BEzbaHSYH7VUMHjMrKegIJ+RpxiOZA3jznK3EyoCRCHLlJiYEnXSvaPWxMQHpK\/fcgyCQQZBGhBGoIPQivqnlHihxWCw+IeM9yzbZ40GYqM0DoJmvlFVNxgqgkntX01ynhWwtjD2Wibdu2jRtIABjuJmsGto1Nun4FS2VHxuJFtC7bD79AKkVXecrkW7fYv8A\/VtP3+lea7bVJm7Cm\/IF7xRxTF4i8MyBZJgAkqqjXUxq3t69KXWMZeEkq9srpBYMrHrGuq9iYPoK9YniRtKryoQMPEnoh0kGdIJBMzoDUS3xIXAwLKXUnMF\/SCTlB9YifUGvPPPxes91MYHw1xHuH4uGSY8+0dJ7+1QeI8RFsr4rP5v5VYqo0GZiBCLruagYO4JPvUrF8Va2QIBV1ZRoSfEiVB11DCR02310m2Q5OGkRplxG0E9pxBl8yPmWT1zKYMH9txTI8TDKuTciTP6eke+lIXvLkAUpAAHkjKNAdANhqDHYitnD70AVFcrKCojfTY3piOZtv8TQO6M7qV3ZgyoSACQrHRiJ2H9K32uKNbIzEsnWdSPUf2qDxDiZzG2\/hmClxC40VAQLhYkwGXWG0+Na1Y26DRew2skMS5BtcS53rgt2\/Gb4dIHVidgPQ9+1Vriq3sQc4FvMTuw8qrqdhq3Qb9flXrimKb8thFJOgeflAX\/4k0i5kx9kYceMgcz\/AA1JIGeCASQRAAJrcWsTj9W23IUPQSVh7922S2Tw2BiJDg9zp07dfarbwXE\/mUzINQYYdjvv21rnfA1tpYhHDmSXI2zQNB6ARVt\/D7E5bt6T5Sq+0gmPsTTRjK9M5DV6SL+JmNKeFhRtHiv6mSqj2EMfpVbfiaWLXiFc2oEAgHXSrB+K+CYXrV8DyMmSezAs0fMN9jXP8ehdMg7g6+hr19PXliPPe8xhxPHq15rSjZc2YEEbgR9628vcRbD4m1dUxDgN6qSAw+n7CklnCBLrMoAUrAA7yD\/Sm3CMGb15EA3YT7Tr9qsy1tqRx3dzv4oqDw3EEypPqKK8eelI3NXBFxuGuWCYJEq38rrqp9p39Ca4DxPhOIw1w271pkYHscp9VYaEf5pX0HzDxZMJYe++yjQdWY6Ko9Sa5HiL+Ix7eJeuE7lUUkIg7Af1OtZNTt+c6HwQ5gGN0nv39pVMJgLt0hEQ6nt\/nerjieQnGEBTW+DmySIYRqs7Zuvbp61XMU93D3A9u46sNiGP07Eeh0q12uficL8I\/M5sm3liJ8WP\/r39KqxHGQd09HW49WGQ4KIJ+79pQb1h0JV0ZSNCCCCPrTDhXAr2JcBVME\/Iazqeg1pxiOGveBu3XZ2O7E\/t0A9BpSrh\/Fr+DuTafSfMh1R\/cd\/Ua1WpXdz0mt1yPiOwjcPpHXNfJb2VW7YBuKFAuAasCB8Sjqp+o\/aoBG2yn6V0Hi3ORvi3bwpKFlDXG\/UhP6F9e7e0Ug4hwSFzkkk6ySST7zvU8xQN8Mz6D8x5YGc1fTv85nlflO5iHDOCtsESf6D1\/ar\/AM18v\/mrAt24W4hBtdtoyegI+4FUDlnmu5hHCXGL2JgqdSgJ1ZTvp\/Lsa6pzBxRMFYF\/S47wLQnQkic3qANf\/wBrTg2FDOe8fTIrEZ\/7a4++84li7V6yxt3Lbo40KkEH+xHqNK9YLh97EMFRGJP+fL51YcbdfElrt+7mYbyQAoOwA2UUtsY65hnzWbhUwCY1Vh0zDYiihOEtA\/Q7Z07ljgwwlgW5liczEbSQBp6CKtOAthrRVgCpkEESCCIII6jekPKGOXHWBeHlIJV1H6WEEx6EEEe9WpEAEDYVpsVxOjxbdg29JxHnH8HLy3Gu8PKvbYlvBYhXSTOVDorKNgCQQOpqq2Pwz4mxhsM4\/wC63++avpqq3\/qvKua7h7tuQhAOXUsoYgaxpPvoZAq9dS4FRHECblK5K5ATCML14h7o1UDVUPck\/Ew+g9dCOg4GwWYHoD\/grbwnH28SpcW2EZfjUCcyhgQdjoaZARtVb5CxsyaqF6T1S\/jXD\/HtNbmDup7MNv7exNT6jcQxYtWy56bDuToBVTVXMsQsGG3rOaYpLto5LiMp9dQfY7EVHsYYsxyIQWOu+p32+fSrFxI38QJFwKZ3iQo1+Fdp239aW2fGQkvkUjRShJzDuQQIn+XX3NeaQAfadGmRitGt0lf8BItSp\/iDWOh9PelL3WUlWDAjpFWDDcYzJqPONPQ+tR8dhL1wApcCnUklc07Qu+g3nr2q3KuPjZKMGTMCfN6X9\/KJcDw9mhUUxpqZ6ACfoBTXH8Ia2qtbGaB5gN++Ydx0+nrWnDXr1sZmyq0\/CpLLHSSQJO\/QU2\/4nnVcmhO\/prED6ftSQYyp3dY8zZw67Kr76ysveJBBBMgjrsd6l8P4Y91gWkL1mpGOweIBLobbA6BGldI1YvBOaZ0iI9a92Me9mJMr1H7le1QUKG+LpLcjuyE46uNeKcO8W14awCIKE9CNI9iNKpuIW7aYpcRlYdCP8ketdBxF0WrQvNBBjIJ+InVfl1+VVriPi4iSbwUjVj5TkXXZTovTU9Jr0Hr0nHaoAt7xDasXLpAUGrnwXhwsW4\/UdT\/b\/O9Vezeu2jJdA3TwySGXuQd57agdzVv4BiDiUJAAKmG7TvI6wf70Y6i022\/eMLvDUxWHezdEqTAI3U7gr2INc04tyLi7LHKvipOjJM\/Ndwfr712C1ZCrlHbf+tV\/FcBxMg2sW0ayGzifIFGqsDuJ9JMa61cmVk6TWyBpzPD8rYliA1p1n+ZSv3MVduXeALhhJgueo2A7D+9On4BeZSGxbk5pGhgbafFqPi7RmkQQDTHD8KCqoZmYgAE7SQN+\/wB6m2csKkVxAG5r4Xbls3QD7mimVu2FEAQKKpMtlD\/GQt+Ttxt465v\/AGvH3rl9jizqmVCVJIEjeJ16H9q73zHwdMZh7mHfTMNG3ysNVb5GK4JxrlzFYVyl600DZ1BKMO4b+h1rFqEO7dOn8H1WI4DgfrdyLirrEeYmZO8zGkTOvfXrUe08Gal8P4NevMFRD8h\/kVdsVyB\/\/IAhH5hTmGvlIiChP3nv6VSuJmup6T+IYsBVWPtK0nG2yFROinTfWRH9aUY5\/O3uf30+1esTw+9aJW5adTOzL27HY+4pjwTli\/iGHkIXqTov1\/tUQh6SxtTixguCKMW4LEFCCKZ4ni7OD5jAA8ukazrtPbr1p\/zXyQyqtzCqXyqBcQfESP1qOvqo9I61Sjhbk5SjA9iCD96bYmQ8yOHW4NQgYdRNVwzV45uvP+V4ar\/psQffLa+9ReVeTrl1w95SqAg66T6D+\/Sr3zLwEYuz4SwrqQbZjQEaR7EafQ9K04MZ2kzmvxLmXVJ5Sdev\/k5U1wsWWDldUDEbDK2aT20kVGzELLaSFUA6aIo19iW+xrdxPhuIw7lL1p0IMSR5T6q2zD2r1wzgl\/EMAiGD1jT5nYU6M4QK\/wDYRLr+EGJdPzBiUJt+2bzTHrEfaur2rgYAjY1T+XuELhbItLqd2Pdjv8tAPlVo4WPJ7kxWkLQnvadCmMKZLrBUHpWaKJfCKKKKIQqu85vFu328T75W\/wDNWKofFsAL9prZ0nY9iNQahkXcpAluBwmQMZzfmHid21hmayYaVlhByrPmbY\/WDEzFQeA8RuXbTG42cByEbUkrA\/VkUPB\/UB+1Mcbhb9hsroR6jVT7GtNrD3LpgA153xdKnRqcdbgR+s2YO7v71KxXFjbe0uYBWzgzGpABUCes1LPAf4UKf4g1mdPY\/wB6SXbdxWGZGDAEdY1ifQ\/CNakcbJyRKky4s10ek2WsablpHJBLIpMbTGv3mt+AvwBWnD4G5dOxjvTPiHBiqq1rUgQw79ZHr6UDGzCwJJ8+JCEJ6yJjMe\/jIviBUYHy5QZIK6T6gsdNgPQmo+Nu1qNx9srA9iIqbw7hD3GDOIWkAzGoyyYhuJm7id9vy2EVp0Dz9sv2mqpzAxF1Ssxft+BcA7Z1YH6Ej610TiXDxdteGNDplPYjb5dPnVNxmFv2GKXLbKdp\/SfY7Gt7JQqcXrFJyFx6xNwqTcckaWkFhSf9rMdPkBV1\/D\/EZbt0mcpVQfcEx+5pDh8FdvEAAx\/n0q58J4eLKZRudSaaLIabGd1y2qwIkbVmoXCicp9DpU2pz0YUUUUQhRRRRCeLlwKJNa7N5XmNY0INa+I4dnUZCAwMidvnUfBcMIW4LjSbgynLIgQRod513rCcmo\/NBAv9OussCrsu+ZMfDoywAI9IqOvDR\/MY+VLk5WUMW8e9rl0BRVlfhOVVABGmvXKszFSMBy+lp1dbl0wzNDNIJZcpnTXofcT1M7pXGgsLAECB31rXiMIrekdqkUGiEqt3jeDtXhZuXjmzhPhbJm\/lLRln51ZvDU9BPsK5txL8Mrl3EOfzA\/LPca4V83iDMSzAdNydftV74hwkXRGd1GTIcpgkSG33Hw9DqCagpY3uE16lMCBfJYnjn9ZuvYAEyDH7V7w+DCa7mlSctKN716SdTmg9Y136nX\/c3c0x4dw4WS5VnIbLoxkDKMunyj6CpzJJbIDuAfek\/HuJYbDhReYqTJUKpYwIkwoOmop1VM535Qu4u4l6xdVHCeGwfNlKglgRAMHzNPfTaKRv0lWYuEvGLMd8OS1etreS5mtsJB29NZ1Ham6gRptSHlzlpcNhFwzMX82d2GktmDmOw0Ar0eWlhv41+WMzn1XRh5dPKfNM7yKdn1k0vaL6x7WJpHf5cDFD414BEtoAG1OQs0knU6sPmi1i5yxbMxcugERo3qWkGNGk7+1ElH1FL+F8LFgsQ9xswQQ7SBkGWR1EiJ9hTCiEK8u0V6rTibRYeUwR9KhkLBTt6xjrPSuGn7g1HvYVbgBQj0IiD9KzZwmjBjJYQY7ajT60nTlK2HVhevCFyxK6jy6fDoPLt6k9TKxFioLDmB7CTRw95iV+tMLOGVVyxPvSOxyhZRCguXiTm8xYEw2mX4YIA0AI06U\/s28qhZJgASdzAjX1q0m4pFxeBzarAP2pTevIjZbjRBgkAkDrqYqxmqzxLlu5cuMRdAtuZIg5hO8dKrdmA+GXYVxs39Q0I\/K2wFBy9hMa+3eod7h53UiPWs8Q4Ol4ICzLkBAyxMGJBkH+Uf5ERLPLFtTOe4RJMNlOpJO5EgazHcA1MSqTsLgIMt02Aqcyg7iaQ2uVbSmRcuzEasuvmDiRliQV0P8AuJ60\/oiiri7W0AJ0PQATMb6D96i4NVuJ4gdcmxaYiDEEGIPvWzmLgz38rW3COsjWYIO+2x0qIeEJhsG6OzNmdWdlyqcxa2oy5tABlX1+dAJlYLb6riWC2UQBZA6CSNf81raGB2P+bf0qk3b9t\/4ptYlgrMpDC2NCxJWIkruST0Ou2gy2L7JaNjEW4yWRlCBSvnyknt8UkdCwmCZJZLvRSvh3A0sv4is5OTJBIyxOaYAEsY1PXfrTSiEKKKKIQorNYY0QhRXO8FzlfRb35gMuItWL942GVVtXFSGVrF1VOZQuhkmZ+lixfM4w9hLt+2SfCF1whXbyyVEyfimNh1O0oGWthcGpYqKrnEecLVq69o2rreG1hXYBAq+O2RDqwJE7wKhYrmJrmNwtuyzC1+YxFm6YTK7WrLuQNM0BhvpJU+klxDExlwiiq0ecrQW8xt3P4NgYgxkMoS40OaMwyGRPzNQuZOa2XDXRaS7av\/lrt9J8IlURVIuHVhqWAy76HaixAYmJqpcqKT4vjIw2Hs3Lgdy5s2xlAJL3MqiZIAkmoQ5yt+C13wrgKNfV0OTMpsfGNGIY9RE+pFFxDGx6CWWikJ5mDXhYtWLrsbSXpm2qhLhygklpEayInQwDSzCcxPes8PuvntHE3RpbCMrAo7BHLaqIEyBPk6TRcflNLjRVQ4\/zE74C9iMN4iDwne1ehCDkYJsZiZJGmw6UybmW2LvgBLlxle1buFFzZGuAMCRvABUsdgGHrBcXltVx7RSblzmO3jc5tKwCQCWyggkuCjLOZHGSSGA0Zd6dU5Egg0Ziis0URTFFZoohMUVmtWJchWKxIUkSYExpJ6CiE2UVzezzViDh8SLly5ZxdjC3Lz2ntWwMy6q9o5SHtbqZJPw67mrKmJvG3gW8VpuR4nltDPNl7uvk8vmUDSNPrSsS1sLL1ljoqi8v8dxGIc4a9cuYfFeHcYobVsp8S5LlhspDoAYMkzPzqVypxLFYnLbuuyXMMzpioFvLceRkVPJ8JXzEiCJA1mQXBsLC79JcKKr\/AB7my3hXdGtXXNu0L7lAkLbzZC2rCY1MDtW25zLbF+3ZyuTcfw1YZYzeGb2omQCAQJ1npGtFiR8tquo7oqoYnnF2tJcs4dwrYlMPmuFAJN\/wHgKxJOhg7a9Yit9zmJbWIxIuNd8i4YC1lt5c95mRRbYGSWMA5oAgetFiPymlooiqzjeK3VxmGVi1q2RifEQ5CG8NQVYECY8079Nq8\/63s+Gbxt3hayWrguFfIVuvkBLfpK6MwOykH0ouHlt6S0RRUbhmMF60l0CAwkaqdO8gkEHeR3qVTlcxRWaKITFFZoohCsEVmiiESLythsuRlZ1FlsOud2YracQyqZkSABO+g1rXiuT8LcUK4uECz4H\/ADbstbmcrHNLaidaf0UqEn5jd4hv8o4Zy5Piefws38R9fBINrcz5SJnr1mspylhRd8YI2bxHu\/8AMuBQ9xcjsFDZZYTOmsmntFFCHmN3lbt8kYRVKBbkGx+XP8a6f4Uk5NWiBJA7A6VI4jyphr4XxVclbTWZFx1LW2gFWKkZhoN6eUUUIeY\/W5XuZuCvesWbNjKPDvWbnndx5bTh4DZWM+WJNe7\/AClhXAzIwIF4ErcdS3j63cxBGbMdde1PTRRUBkYDgxXgOX7Nm4LiZ8wtLZ8zsw8NZKg5iZgkmd9a0YflTDolhFFwLh3z2gbjtlMEdSZABIjbU08ooqLe3eIf9I4bwbmHAuC1cmUF25lAZsxCCYQE9BUm3wCyt4318QO2TPFx1VyghS6ggMQNJjWmtFFQ3t3i7hnBrVgsyA5mVEZmYsxW2CEBJ3jMdTqZ1JpjRRTiJJ6wooooihRRRRCFeL1oMpVtQQQR6HQ17rBohFNnlywJzKbhNn8uTcYufC6pr0PU7mBJMCt2C4PbtKijMy21y2w7FsgjLAJ1OmkmTHzpjRRJbifWK+H8Cs2WRlDFrdvwkLsWKJocoJ7wJJ1MDWvfDeD27D3biFs15s9yWkFoAmOmgA0pjRRFuPeVniHLrXsa164EOHbDiyy52DNDm55lywVMxGb94qU3KuGN3xsrhvG8cRcuBRcy5MwUNGo0I2NO6KVSXmN3iVeV8P4H5eH8MXfGHnbMLmfxcwYGR55PzrGK5Vw1w3mdXY3ltq8u3\/pa2ypmVZTqCNad1mihFvbvFP8Ap+yXtXGNxmtK6qWuO0i4AHzSTmkAb7RpFeMHy3ZtWxatm6EUjKDduMEAMhVDEgL0jtptTis06hvbvI3DsCli2tq0uVEEKPv\/AFqTWKzRIwoooohCiiiiE\/\/Z\" alt=\"Acerc\u00e1ndonos al LHC - Supersimetr\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">Part\u00edculas supersim\u00e9tricas, fotinos, squarks y otros.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estas part\u00edculas son predichas por las teor\u00edas que unifican todas las fuerzas de la naturaleza. Forman un conjunto de contrapartidas de las part\u00edculas a las que estamos habituados, pero son mucho m\u00e1s pesadas. Se nombran en analog\u00eda con sus compa\u00f1eras: el squark es el compa\u00f1ero supersim\u00e9trico del <a href=\"#\" onclick=\"referencia('quark',event); return false;\">quark<\/a>, el fotino del <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, etc. Las m\u00e1s ligeras de estas part\u00edculas podr\u00edan ser la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>. Si es as\u00ed, cada part\u00edcula probablemente pesar\u00eda al menos cuarenta veces m\u00e1s que el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">Materia de sombra<\/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=\"Materia de sombra } - Pablo L\u00f3pez \u00b7 Fotograf\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En algunas versiones de las llamadas teor\u00edas de supercuerdas hay todo un universo de materia de sombra que existe paralelo con el nuestro. Los dos universos se separaron cuando la gravedad se congel\u00f3 separ\u00e1ndose de las otras fuerzas. Las part\u00edculas de sombra interaccionan con nosotros s\u00f3lo a trav\u00e9s de la fuerza de la gravedad, lo que las convierte en candidatas ideales para la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.<\/p>\n<p style=\"text-align: justify;\">Axiones<\/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%3AANd9GcSScAiJjqG4ClFW6Y0IeTeXAn7iEM00flMBCQ&amp;usqp=CAU\" alt=\"Materia Oscura: \u00a1WIMPS vs. Axiones! - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El Axi\u00f3n es una part\u00edcula muy ligera (pero presumiblemente muy com\u00fan) que, si existiera, resolver\u00eda un problema antiguo en la teor\u00eda de las part\u00edculas elementales. Se estima que tiene una masa menor que una millon\u00e9sima parte de la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y se supone que impregna el universo de una manera semejante al fondo de microondas. La <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> consistir\u00eda en agregaciones de axiones por encima del nivel general de fondo.<\/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%3AANd9GcQUJeJb3UcePhDrjqKZJYc6b06_h-S8jkCp1A&amp;usqp=CAU\" alt=\"El viaje al Sol de la sonda Parker | elsecretodelospajaros\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfWIMPs en el Sol?<\/p>\n<p style=\"text-align: justify;\">A lo largo de todo el trabajo se ha dado a entender que todas estas part\u00edculas candidatas a <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> de la que hemos estado hablando, son puramente hipot\u00e9ticas. No hay pruebas de que ninguna de ellas se vaya a encontrar de hecho en la naturaleza. Sin embargo ser\u00eda negligente si no mencionase un argumento \u2013un diminuto rayo de esperanza- que tiende a apoyar la existencia de WIMPs de un tipo u otro. Este argumento tiene que ver con algunos problemas que han surgido en nuestra comprensi\u00f3n del funcionamiento y la estructura del Sol.<\/p>\n<p style=\"text-align: justify;\">Creemos que la energ\u00eda del Sol viene de reacciones nucleares profundas dentro del n\u00facleo. Si \u00e9ste es el caso en realidad, la teor\u00eda nos dice que esas reacciones deber\u00edan estar produciendo <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> que en principio son detectables sobre la Tierra. Si conocemos la temperatura y composici\u00f3n del n\u00facleo (como creemos), entonces podemos predecir exactamente cu\u00e1ntos <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> detectaremos. Durante m\u00e1s de veinte a\u00f1os se llev\u00f3 a cabo un experimento en una mina de oro de Dakota del Sur para detectar esos <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> y, desgraciadamente, los resultados fueron desconcertantes. El n\u00famero detectado fue de s\u00f3lo un tercio de lo que se esperaba. Esto se conoce como el problema del <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> solar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/conexioncausal.files.wordpress.com\/2010\/07\/betadecay1.jpg?w=300&amp;h=227\" alt=\"\" width=\"300\" height=\"227\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La segunda caracter\u00edstica del Sol que concierne a la existencia de WIMPs se refiere al hecho de las oscilaciones solares. Cuando los astr\u00f3nomos contemplan cuidadosamente la superficie solar, la ven vibrar y sacudirse; todo el Sol puede pulsar en per\u00edodos de varias horas. Estas oscilaciones son an\u00e1logas a las ondas de los terremotos, y los astr\u00f3nomos llaman a sus estudios \u201csismolog\u00eda solar\u201d. Como creemos conocer la composici\u00f3n del Sol, tenemos que ser capaces de predecir las propiedades de estas ondas de terremotos solares. Sin embargo hay algunas duraderas discrepancias entre la teor\u00eda y la observaci\u00f3n en este campo.<\/p>\n<p style=\"text-align: justify;\">No hace mucho que los astr\u00f3nomos han se\u00f1alado que si la Galaxia est\u00e1 en realidad llena de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> en la forma de WIMPs, entonces, durante su vida, el Sol habr\u00eda absorbido un gran n\u00famero de ellos. Los WIMPs, por tanto, formar\u00edan parte de la composici\u00f3n del Sol, una parte que no se hab\u00eda tenido en cuenta hasta ahora. Cuando los WIMPs son incluidos en los c\u00e1lculos, resultan dos consecuencias: primero, la temperatura en el n\u00facleo del Sol resulta ser menor de lo que se cre\u00eda, de forma que son emitidos menos <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, y segundo, las propiedades del cuerpo del Sol cambian de tal modo que las predicciones de las oscilaciones solares son exactas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/eltamiz.com\/wp-content\/uploads\/2008\/06\/distribucion-wimps.gif\" alt=\"\" width=\"604\" height=\"453\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Hasta nos atrevemos a exponer una imagen en la que pretendemos distribuir los WIMPS<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Este resultado es insignificante en lo que se refiere a la existencia de WIMPs, pero como no debemos despreciar las coincidencias halladas, lo m\u00e1s prudente ser\u00e1 esperar a nuevos y m\u00e1s avanzados experimentos (SOHO y otros). Tanto el problema del <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> como las oscilaciones se pueden explicar igualmente bien por otros efectos que no tienen nada que ver con los WIMPs. Por ejemplo, el tipo de oscilaciones de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> podr\u00eda resolverse si el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> solar tuviera alguna masa, aunque fuese muy peque\u00f1a, y diversos cambios en los detalles de la estructura interna\u00a0 del Sol podr\u00edan explicar las oscilaciones. No obstante estos fen\u00f3menos solares constituyen la \u00fanica indicaci\u00f3n que tenemos de que uno de los candidatos a la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> pueda existir realmente.<\/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%3AANd9GcQnUi671_ZjTUZRM2HTGr8Kp9HKk1yiYwbwvw&amp;usqp=CAU\" alt=\"El m\u00e1s all\u00e1 del modelo est\u00e1ndar de las part\u00edculas elementales sin ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSzsHXZF_YI8MlxB8psIEkivJW969H46K0zsA&amp;usqp=CAU\" alt=\"Dibujo20150615 particle zoo - MSSM Broken - supersymmetry - La ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Toda esta charla sobre <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> y teor\u00eda \u00faltimas da a la discusi\u00f3n de la naturaleza de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> un tono solemne que no tiene ning\u00fan parecido con la forma en que se lleva en realidad el debate entre los cosm\u00f3logos. Una de las cosas que m\u00e1s me gusta de este campo es que todo el mundo parece ser capaz de conservar el sentido del humor y una distancia respecto a su propio trabajo, ya que, los buenos cient\u00edficos saben que, todos los c\u00e1lculos, conjeturas, hip\u00f3tesis y finalmente teor\u00edas, no ser\u00e1n visadas en la aduana de la Ciencia, hasta que sean muy, pero que muy bien comprobadas mediante el experimento y la observaci\u00f3n y, no una sino diez mil veces antes de que puedan ser aceptadas en el \u00e1mbito puramente cient\u00edfico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Sobre el descubrimiento de la materia oscura en el LHC Run 2 - La ...\" \/><img decoding=\"async\" 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\" alt=\"La b\u00fasqueda de la part\u00edcula de materia oscura en el LHC del CERN ...\" \/><img decoding=\"async\" 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\" alt=\"Avalan nuevo experimento en el LHC para observar la materia oscura ...\" \/><img decoding=\"async\" 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\" alt=\"En busca de la materia oscura en el LHC \u2013 Mola Saber\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Posiblemente, el LHC nos pueda decir algo al respecto si, como no pocos esperan, de sus colisiones surgen algunas part\u00edculas supersim\u00e9tricas que nos hablen de ese otro mundo oscuro que, estando en este, no hemos sabido encontrar hasta este momento. Otra posibilidad ser\u00eda que la tan manoseada <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> no existiera y, en su lugar, se descubriera otro fen\u00f3meno o mecanismo natural desconocido hasta ahora que, incidiendo en el comportamiento de expansi\u00f3n del Universo, nos hiciera pensar en la existencia de la \u201c<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>\u201d para cubrir el hueco de nuestra ignorancia.<\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/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%2F2020%2F07%2F11%2F%25c2%25a1son-tantas-las-cosas-que-no-sabemos-4%2F&amp;title=%C2%A1Son+tantas+las+cosas+que+no+sabemos%21' 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 tales circunstancias no se puede llegar a otra conclusi\u00f3n que la materia oscura debe de existir en [&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":[9],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4445"}],"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=4445"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4445\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4445"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4445"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4445"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}