{"id":25652,"date":"2020-10-23T10:17:27","date_gmt":"2020-10-23T09:17:27","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=25652"},"modified":"2020-10-23T10:17:27","modified_gmt":"2020-10-23T09:17:27","slug":"%c2%a1que-extrana-es-la-mecanica-cuantica-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/10\/23\/%c2%a1que-extrana-es-la-mecanica-cuantica-3\/","title":{"rendered":"\u00a1Que extra\u00f1a es la Mec\u00e1nica cu\u00e1ntica!"},"content":{"rendered":"<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\n<figure><img decoding=\"async\" src=\"https:\/\/static4.abc.es\/media\/ciencia\/2020\/02\/05\/hexaquark-kmSC--620x349@abc.jpg\" alt=\"Los f\u00edsicos buscan sin descanso una hipot\u00e9tica part\u00edcula formada por seis quarks en vez de tres.\" \/><figcaption>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los f\u00edsicos buscan sin descanso una hipot\u00e9tica part\u00edcula formada por seis <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> en vez de tres.<\/p>\n<p style=\"text-align: justify;\"><strong>La Materia Oscura podr\u00eda estar hecha de una serie de extra\u00f1as part\u00edculas inmortales. Se trata de los &#8220;hexaquarks&#8221;, combinaciones de seis <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, predichos por la teor\u00eda pero hasta ahora no encontrados en el laboratorio del LHC.<\/strong><\/p>\n<\/figcaption><\/figure>\n<p style=\"text-align: justify;\">\n<footer><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/www.abc.es\/comun\/2015\/img\/autor\/autor-1583-foto-4.jpeg\" alt=\"Jos\u00e9 Manuel Nieves\" width=\"40\" height=\"40\" \/><a title=\"Jos\u00e9 Manuel Nieves\" href=\"https:\/\/www.abc.es\/autor\/jose-manuel-nieves-1583\/\">Jos\u00e9 Manuel Nieves<\/a><\/footer>\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 SLAC de Stanford\" \/><img decoding=\"async\" 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\" alt=\"SLAC National Accelerator Laboratory - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"SLAC National Accelerator Laboratory - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"SLAC National Accelerator Laboratory - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<div style=\"text-align: justify;\"><\/div>\n<p style=\"text-align: justify;\">Hasta 1968, y tras una serie de experimentos en el Acelerador Lineal de Stanford (SLAC) no supimos que muchas part\u00edculas, entre ellas <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, que son los constituyentes principales de los n\u00facleos at\u00f3micos, est\u00e1n formados a su vez por tres part\u00edculas a\u00fan m\u00e1s peque\u00f1as, los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Apenas 4 a\u00f1os antes, el f\u00edsico norteamericano Murray Gell-Mann ya predijo su existencia, poniendo algo de orden a las decenas de part\u00edculas diferentes que aparec\u00edan sin aparentre orden ni concierto en los experimentos con aceleradores.<\/p>\n<p style=\"text-align: justify;\">A partir de ese momento, y durante d\u00e9cadas enteras, los f\u00edsicos se han esforzado por saber cu\u00e1ntos tipos de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> existen y qu\u00e9 funci\u00f3n cumplen exactamente. Hasta ahora se han clasificado seis clases (o sabores) de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, que difieren entre s\u00ed en el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a>, una de las caracter\u00edsticas de toda part\u00edcula que describe su rotaci\u00f3n intr\u00ednseca. As\u00ed, tenemos Quark u (up, arriba) Quark d (down, abajo), Quark c (charm, encanto), Quark s (strange, extra\u00f1o), Quark t (top, cima) y Quark b (bottom, fondo). Todos ellos, tras haber sido predichos te\u00f3ricamente han ido apareciendo en los laboratorios de los f\u00edsicos.<\/p>\n<div id=\"_wmass_806675499999983\" style=\"text-align: justify;\">\n<div id=\"jw-9998399983\">\n<div><\/div>\n<div>\n<div><\/div>\n<div>\u00a0<img decoding=\"async\" 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alt=\"Quarks\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Cient\u00edficos del CERN descubren un tetraquark formado por cuatro quarks  pesados\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTRH4g-u4ssqulyCX_-c1ItzkYjOt1DxLEQyQ&amp;usqp=CAU\" alt=\"El LHC descubre una nueva part\u00edcula con 5 quarks\" \/><\/div>\n<div><\/div>\n<\/div>\n<div><\/div>\n<\/div>\n<\/div>\n<p style=\"text-align: justify;\">Sin embargo, y hurgando en las matem\u00e1ticas que hay detr\u00e1s de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, los f\u00edsicos se han encontrado con que deber\u00eda de existir un tipo de part\u00edcula &#8220;diferente&#8221;, realmente extra\u00f1a y que jam\u00e1s ha aparecido en experimento alguno. Una part\u00edcula formada por seis <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> en lugar de por tres, como es lo habitual. Se la conoce como &#8220;hexaquark&#8221;, y estar\u00eda compuesta por <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> de diferentes sabores. De existir realmente, el hexaquark podr\u00eda explicar el misterio de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, esa &#8220;otra clase&#8221; de materia que no emite absolutamente ning\u00fan tipo de radiaci\u00f3n y que, por lo tanto, resulta indetectable incluso para los instrumentos m\u00e1s sofisticados. Y por si esto fuera poco, los f\u00edsicos han descubierto, adem\u00e1s, que si el hexaquark tuviera una masa en particular, la part\u00edcula podr\u00eda ser inmortal, y vivir para siempre.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<aside>\n<div><img decoding=\"async\" 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\" alt=\"Quark - EcuRed\" \/><img decoding=\"async\" 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yEW2NbZg2KGrdHHZrbFyLd\/TDfBW++c2ZSt\/pJHf3QF336Lp9XY\/8ARNw3yV5Sro\/IdM7Hx3wO1OuQyjscXodI6yeMjs4O2ZbXWxv0W\/B8fiZUGp2es\/govJ5WRVPdcNxJPhlbE7sK+AFobL2MzbWcATYh46i4N1R5+BdiWSx7edrcX\/BApyVmVyj86\/8AkpvaOO1ZUgf+xIR4F5I+a6XHk\/ow\/wBI5Wa9W99obHLdp9mL0+UYoAQAgBALdAOuy0WetpWHUGojH94KPmv1om\/4ZnXNqSaL+x\/A6f2skYjcSdY7tIPXRcFj5l0pcvZ1GJfOX3PZD8a7zewsrPHey\/8AH0Qr+xaI1Uc1d43BOyftY01fNdj47o47yJbn7Psv2NYz+ma71YB9Fj5dfui\/4OYf3MtxUoBACAEAIBV6Cjf2kcOF6SpA1OaEnlb3gvQUegBAKsu9hF7bko8uGPd+Krkd5BkbfouF\/UjcspR\/Ef8A9ZpslonjnLnkiM5mC2RhtmpyMw1S66NmDkZhinV4uzFs2NYpteIYtmQYpUMXTMWyrd9+hox\/FP8AgXafpqn0jZ\/wsMJ8le0qleQ6O08d8DtTrkMo7HF6JPgvEKlvb7REy23taHGkZHBWvim9mmrY9HH2WMqW6EE8iRYjxVvJvyPjYyUv7tL\/AO+qOJnP+myPZcFZ7RRUzKqaN2dxbKW3BFnd9+qn4tWQ6ovT6\/BtsyMKyTc12MeI0zW5XRkljhpfiD0K21Tk01IhZuNGtRlD7ZHCtpABACAEAIB82NlayuppH6Rsma9xsTZoNydFGzo+9E4r5RtprcpF0T7aUlQ8sizu14lmVvzXG1eGyY8o6CiDitjFjsbhqWkA8CRxU+ul19nSePtT42RepVpi8sn5X2saKvmux8ecd5HotT9nx+tY3+GfmPosvMrXocw\/uZcyogC9QBegEAIAQFY\/tA04dhIfzZUxkdwIIP0QHmtACAF78Avvc8f+Vt\/jy\/Nq4X9Q\/wDql\/pETIfJNgFUV1tsitmxrVY00bNbZuaxWdOMYNmxrFZV4xi5GwMU2vHMXIyyKSsfhmLkVNv0Fn0X6ZfmxdJ4iHrCX\/Cy8f2V3SrR5H5O38d8DtTrkMo7HF6JRgvEKiyeiLlE4pcPhnj7KaMSsPEOFx5Ksq8hdiT9q3pnJZ0dsoHa1rYa+phjGWJkxa1o4Bumi+o+P81k2V1ysl2uTnJ1LbOZr43MMbyW65mkC\/HiF55DFlC\/3qW1Issa2qdX0rHr+Tnq6WNrczH5tbG4sbqEnPepR0Y349MVuE9nCVsaRB2IvACA2wRlzg0cSbI2ZQh7MnEGFNjYGtHLU9SodsuzpMGjcdEg2Gw4OmIIWml8ljm1+lHBblRgUUlOYXgEEadWu6joVKnUpo5qrLlVarEUZi9K6GSSJ3vMcW+Pf56KJVH0no77631aFP8AKGGr5rrMA5byPRaH7Pfv1n6Y\/m5Z+Z6gcy\/uZdKokjwF6whC5Ee6MDIskjJRMTKvfUy9RO1T1HoV\/v0ffBpf40XzKxa0YOOjzKvDEEAq9X4DLx3JyZsOe3myqePJzIyPjdcj52neRGX8EHJ7LFYxQqKNsiNm5rFdU42zW2bmsVnTjGDZnlVhCjRgxHSAKRGsyUdmh9WFu+m9Gf0myqN9cmZ1IenaD1yq38fH1jIs8OPqyAUigeQ6Z2XjvgdqdchlHZYvRKMF4hUWVwRMssDBOSochr2OXy2uTzttsb4jVn+ncvo+Cv8Ay9f+jm5\/cxobOQLXVxX5C2uPqtGr6aZjJJfitFt0rOZGetGBWgcfAiAEB2YQ4CeMnhmCxkbqHqRZUQBFlEnFnT4k9Iyw\/EHUs3aDVp4hRVuLLmyMbqfX5J3S7aMkaLO1UyNy9Tl8nB1qPyV5tTUCSpmeOBd9FphzPZ1mPBxxVF\/BGKrmuq8ec55HotP9ntmtY7+GPmVn5n\/BHMP7mXG56pEjJI0vmWaiZqBpfMs1A2KBqMqz9TP0MDKnqe+ohlXqiZKJXW\/asAwtsd9X1DPRoJK1WrRotWjz0tJHBAKnyPktbcTXfaVNMebWyjxb7J+BHoqnymP9T1ZDyo\/Jc7GKLj4xXNm5rVdU0aNbZkXAKdXVo8S2ck9XZS4V7N8KWxsqMQUqFBLrxhtnxHvUhUcEuGMyv95s+dsB6OcPUD\/IqZTX6o3xq9JERpVT+R+TpfHfA7U65DKOyxeiT4M4cToPQBU1sJSfrBbZAz5enPwPkG3VDTuDHPfI69vsmZgD+o6JD9NZl695LSONzs2DeolS7R4JVPlnq2xF0T5XyAt9ohhdcEjlpZddVjSppjF\/CKdy9iMLJgF4AQAgBAZNNv55oE9E0wHHWPAZIcsg06Z+lu9aLKvlstsXL6THis5gg36W1UP+3J6ci6rymlwN8VBLmz6sbxN9CfJarLoJftJmPU77NsWpWWL7SlsuciPpDSGmrXX+O7OS8kW3uBbanq39Z2t9GA\/Ve+We5xX8HNKP7mWfJKqxRN0YHM+VbYxNygaXSrNRNiiYGRe6PfUTOmj31DMvdDWinN\/mIAupqYHUB0p7r6BRLnyQ73yVEtJGBACAku73GP3XEYJSbMLuyf0yv0P0WFkfaOjVfH2g9Hp5g4evl\/JWumlopJcPRk94CsoQMUudDZV1fHVTK6yZVS2MdbXd6nwpLOqhjPU1\/HVTK6SfVSNktb3qUquCXGn5I3tbJmiZ3P8AmCk46Rrvq1yMFKuc8j0y08b8DtTrkMo7LF6HCdxLcgJAPG2l+5WXiMGL\/uSOL\/UefJWOmPwN1PQjtWAj7y7OutOG38HDqbbLv2XwhjYwTbgOX05rnsuT24k2plOb6dk46SpZUU7csM9y5o91kw94DoDxsockbitliBQF7rfQFLD4eK9lCUe0ONb2YrEAgOqgkyyxu6SMPhZwWNiTgzKL54PS+KNY5oeGi7mh17DmLr519ez6r0+jocNb7IFjXNWuPJvs6zDSXRGqhXeI2mScr7eRpq12Hj+TjvIlx7lI8mHyO\/HUOP8AZAb9E8g\/axfwihhFt7JxJKosYkmMTQ6RbFE2qJjmQ90KEZ4zMNXh5sXKsW9GM5aR5j3g4yKvEJ5mm7A7s2HlkZpcd17nzUKx7ZXWS2yNrAwBACAAgPS26\/aQVlAwuP20NoZOpIHsu8CD8+ikVJMpsulxltD9XVVlPqrM6KvZbI5X1nFWNVRa0UEfq6zvVhXUWtVI2SzEqTGGiZCowAuspG5QG\/H4rwO7iD\/PqtVj\/aasqvUCOUq5ryHTN3jvgdqdchlHY43Q4R8V0niZx+ifNPORmsucpfJlUstZzeINwukqknDRzkotRX+yXYFtwAwRvOVwFtVX5OIpPZuqmyNb3scZPTRMvd3a5h3WbYlU91Xq9E6L2VOouzI6YYdAdSSbADmVcV41VFCyLOTXKTSf4JFFh0dO5z617L9i4CFvtyXc32Sfwqkzc6WY19JaX5ILtlYkql89kVetjjostGK8Bk0p8aC7PSkFR2lHBINc0DP8IH0Xze6HpkSj\/J0WA9oh2Nc1a4x1uJ2RmpV5i9knK6GmrXYeO6OO8kXXuvi7PDIfzF7\/ACJXmRzYyprjwSV8i1pG9IwC9Mza0LxmLNjQsWYNmbQsWzFsiO9HaP8AcqB5YbTzXhjHMXHtv8h8bLRZMj2z4PNijEMRACAEAICS7B7TuoKtsvGJ47OVt9Cw\/et1adfUc1srl6s12wU1ovCqr2vaHsILHAOBHAgq\/wAdKS2Y0V+r0R2uqe9WlcNFxTXoZ5HklTUlosYx0hWNRs3wibWtWDZvjWasRp80UjeZYbeNtPktNj4PMir2qbIXTLnfIdEbA4aHanXIZR2WN0PUFIXtGX3h8V7geR+hL6c+vyc1+oPH\/XXsuNGmdr26PaW+I0XW4vkKbI\/tlycJdjyi+UR3FpmtBJdbz18lInlrRqjURitq3SEFxvbQX5BU11jnLglRjo0sbdeU1SsbhFbZ63xs7YnGPK77zXhzfIgq4yafTAdd\/f8AiaLI+zcfjQ7bbU\/2rKj\/AM8bZCDydwIsuVwZbi4fgjeOmvp\/TX+JG3KZz8lk9b4MUPBQifyGXzsNV9rhMB5tDo\/7JsuF8pX6Zr\/nkv8Axr4Q1Y1zW\/GOwxOyM1KvMXsk5XQ01fNdhg8R2cd5Hll+7P0\/ZUlPEPuwsHmRf6rGX7pNkCqPB2gpo26NjV4zFm1oWDMGbQFg2a2JUTtjY57yGsa0uJPANGpKwk9GuUtHmfeFtQ7EKx0oP2LPs4h0YD73iePookntkKctsi6xMAQAgBACAUICZbHbVmICmmP2JPsuNz2Z6eCtMHJUZakbK2lIllRLc3BuDr5cl1dXrOO0XdSTiYNC2dEuMTexqwbJMIG5rVhsl1Q2zPs76df9VrkZeicWiByxZZXt4WcR8Vz\/AJDplXjx9bGjvg5LkMo63G+0k2C8QqPI\/cn+SJlvfDOHe3XltNTQg2L5HSG3GzBl49Lu+Cm+Brmpznvjo4jynrGWl8lVOeTxN\/HVdNtlQIE1\/IOtrssdxxJ4rolL+m8fG2tfub5Zp3uTiSipjp6COJ0kQqKqRnae3fs4hpbQcTr15Lj53X5lj9pcIroOzKm1F6iuyOYtiktTJ2kpu61gBoGgcAApFdSqWkWFFEKI+qXZwFbSQ+Fo7aDCJpr9kzN5gf7rH2RtVE\/X20ctRTuY4se0tcDYhwsQstmrRaW6PEM1NPTE6seJB3NcNfiCuX89TqcbF8lv4ufOjuxrmomMdvidkZqVeYvZJyujmw2jM1TDCPvytb5X1+F11uLLUDkM9bZfNwAAOAFh4cFl8kSK0jNiMM2tWDMWbmrFmpmYcBqTYDUk8AOpWuT0a5PRRu9bb\/8AeXGhpXWp2u+0eP8AvvA4A\/gBuO+3SyiTnsg2T2ysitZqEQAgBACAEAL3YFBXi\/gEkwDaEx2jl9qPkebf9FdYXk\/p6jInY+S48Pom9LK17Q9jg5p4Eaj\/AEXRwujNbRfU2RmuDsaF49lhXX87NzQseiTFfKAuUey5RNkYaIptBBabPycL+fNUebNS2V0qvW1tfJrp1yWV2dDi\/aSbBeIVJk8\/7IuYu2QfeViPa1paDdsUbYhbhe5c74n4K\/8AE0\/Sx1vt8nz3Pn7XPfwRJWZCFC9jFt6QOwN+zIK6P6br8e1avng0x5nwSLagGeio6u2oDoH95Hun4OXE4idV9lf+mVuC1VkW0\/6ZElZPRc7BH0F3snGx1S1rr3FtONhbqounsv42QdOhr2\/rIpaxz4rEBjWuLeDngaqRFaKOfbN27nEuxrQ0+7K0xHkLnVp9R8VA8rQrqePjkleOs9LSc41zXPY3R9AxekyM1CvMQlZf2j7u3w\/PWGc+7CwkfreC0fAn4Lp8Z\/tORzOZloX1UnRH1pG1hXjNbNzVgzBmFZWxwxulme2ONouXPOVoHj17lrlJI0zkkUpvC3luqs1NR3jp+Dn6tfKOlvutUOyxt8EGy1t8FbLSaAQAgBACAEAIAQAgFusl6ng44Ti80DrsdpfVp90+SlUZtlL46JVGVZS\/2k3wfa2nks2T7J\/fqy\/irnH8pGziXB0OH5WqfE+GSNkoIzAhw6tIIUyVsdftLyFkJLcXtGuRypMvIaJEVsa8Wizs095pzDv6hU88r24NdtS7GqBVWTyyfjfaPH\/EW08LpncWj2R1dyCr66fq3JFV5e\/6VTZV1TMXuc93FxJPiTddLGKSSXwfPrJe8vY0rIwFabG6zrm4SUl8HjO2jkY6VgnJEWazrcQ1SM\/OvyIPnrpGuyLVbcOx72oxyF8cdJStywRkuueL3dbcuLvVUmHizi3bY\/3SIGDiTjJ2WfdIjBVg1otW0ACNj1b6MmvI4EjwK80eqco8GF172eN7Mo5HNIc02cCCD0I1BXjSfDCbjyi0Y8TbUwNmHEizh0fzXM2Y30Z6PoXicj69SY1zgnQC5vbTiSrHFW2i0y3qstDZHCf3ama1wtI89o\/xNtPLRdXjx1E4++z2mPIK3mBk+drGlz3Na3q4hoHmVqnLRpnNIh20W8+jp7sp\/wD9Uo\/DpECOrufko079EO3IS6Ki2n2pq65+aeT2ASWxt0jZ4Dme8qJKxyIM7HIY1gaxEAIAQAgBACAEAIAQAgC692NgvAdlHiM0WscrmfpcQPRbI3TXCZvqyLq\/sb0O1PthUt9\/LIO8AH1Cwsbl2y0p83fX3ydjds+sPo8\/UKE8Vt72TI\/qOX+UTQdpY73ERHg4cfRYvDb7ZJh+pkl9g24vi757D3WDg0cPE9St1NEa+uyh8j5KeVLXwNakFaxEAIAQAg2LdGPkf4aZojaRa5F1HnvZdYtcHDbQ2YiwAiwsbarZWyFmQipcHEthCBAOWF4rJAfZ1aeLTwPetN9EbeywwfI2YcuOiT4HtnTQvEslI6Z41aM7WsaetiDcpRSqnsssv9QTvj6paH2ffETfLRAfqm\/+FYf1LXRWf1v8DHX70K+QER9nAPyMzOHm668lkSa4MJ5kpIiuJ4zU1BzTzySn87yQPBvAeS0ynJ9sjysk\/k4LrA1iIAQAgBACAEAIAQAgBACAEAIAQC3TQBNnugumx\/0Lpsf9BNni0CDsRACAEAqAF4GdMFc9oyg6d+q8cNm+F8o8I0SSFxudSvVE1zm5PkwXpgCAyXnR7trsEHfIi9PG0CHvDEXh5oF6AQAgBACAEAIAQAgBACAEAIAQAgBACAEAIAQAgBACAEAIAQAgBACAEAIAQAgBACAEAIAQAgBACAEAID\/\/2Q==\" alt=\"Logran Medir la Masa de los Quarks Up, Down y Strange\" \/><\/div>\n<div><iframe id=\"google_ads_iframe_\/4900\/vocento.abc\/ciencia_5\" title=\"3rd party ad content\" name=\"google_ads_iframe_\/4900\/vocento.abc\/ciencia_5\" frameborder=\"0\" marginwidth=\"0\" marginheight=\"0\" scrolling=\"no\" width=\"1\" height=\"1\" data-google-container-id=\"6\" data-load-complete=\"true\"><\/iframe><\/div>\n<\/aside>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De los seis tipos de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> conocidos, los &#8220;arriba&#8221; y &#8220;abajo&#8221; son los m\u00e1s ligeros, y tambi\u00e9n los m\u00e1s comunes. En la F\u00edsica de part\u00edculas, en efecto, cuanto m\u00e1s se pese m\u00e1s probabilidades hay de descomponerse en cosas m\u00e1s peque\u00f1as.<\/p>\n<p style=\"text-align: justify;\">Los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, como se ha dicho, est\u00e1n compuestos por tr\u00edos de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>: dos &#8220;arriba&#8221; y un &#8220;abajo&#8221; forman un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, y dos &#8220;abajo&#8221; y un &#8220;arriba&#8221; forman un <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>. Esa configuraci\u00f3n en tr\u00edo resulta ser la m\u00e1s estable y tambi\u00e9n la m\u00e1s com\u00fan de todas.<\/p>\n<p style=\"text-align: justify;\">A pesar de ello, de vez en cuando aparecen en los colisionadores part\u00edculas que no cumplen esta norma, y que est\u00e1n formadas solo por dos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Suelen ser muy inestables, apenas duran un instante y enseguida se descomponen en otra cosa diferente. Si los investigadores se esfuerzan mucho en sus experimentos, explica el astrof\u00edsico Paul M.Suttter en\u00a0<a href=\"https:\/\/www.livescience.com\/sexquarks-could-explain-dark-matter.html\" target=\"_blank\">LiveScience<\/a>, en ocasiones pueden llegar a conseguir que se unan hasta cinco <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> diferentes y que interact\u00faen brevemente (un pentaquark) antes de descomponerse tambi\u00e9n. Y hasta ahora, esas han sido todas las combinaciones de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que hemos sido capaces de fabricar. Pero la teor\u00eda dice que deber\u00eda de haber algo m\u00e1s.<\/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=\"La materia oscura podr\u00eda estar hecha de una serie de extra\u00f1as part\u00edculas  inmortales\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De hecho, existe una extra\u00f1a combinaci\u00f3n de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que jam\u00e1s ha aparecido en los experimentos: se trata, precisamente, del hexaquark, una extra\u00f1a combinaci\u00f3n de seis <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que consta de dos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> &#8220;arriba&#8221;, dos &#8220;abajo&#8221;, y dos &#8220;extra\u00f1os&#8221;. Las teor\u00edas, sin embargo, no predicen una masa concreta para el hexaquark. Ese valor, considera Sutter, depender\u00eda de la disposici\u00f3n precisa y de las interacciones de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> individuales dentro de esa hipot\u00e9tica part\u00edcula.<\/p>\n<p style=\"text-align: justify;\">\u00bfY qu\u00e9 hay de su estabilidad? \u00bfSe desintegrar\u00eda de inmediato un hexaquark si apareciera por fin en laboratorio? La respuesta, para Sutter, es un rotundo no. Muy al contrario, explica, los c\u00e1lculos sugieren que si su masa cae por debajo de un cierto umbral, esa part\u00edcula ser\u00eda absolutamente estable por toda la eternidad. En otras palabras, nunca se descompondr\u00e1. Si por el contrario la masa del hexaquark resultara ser algo mayor, pero a\u00fan por debajo de cierto umbral, la part\u00edcula acabar\u00eda por descomponerse, pero en unas escalas de tiempo tan enormes que bien podr\u00eda considerare como eterna.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/news\/640\/cpsprodpb\/18028\/production\/_111244389_gettyimages-1209010481.jpg\" alt=\"Los f\u00edsicos que creen haber encontrado el origen de la materia oscura, uno  de los mayores enigmas de la ciencia - BBC News Mundo\" \/><\/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 Si el hexaquark es tan estable, \u00bfpor qu\u00e9 no se ha visto nunca?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Sutter cree que la respuesta puede ser m\u00e1s simple de lo que creemos. Curiosamente, el rango de masas que deber\u00eda de tener un hexaquark est\u00e1 por debajo del umbral de lo que pueden crear los colisionadores de part\u00edculas, dise\u00f1ados para estudiar part\u00edculas mucho mas pesadas y fugaces. En otras palabras, el hexaquark podr\u00eda estar ah\u00ed, de inc\u00f3gnito a plena vista, y haber pasado inadvertido durante d\u00e9cadas enteras.<\/p>\n<p style=\"text-align: justify;\">Afortunadamente, los aceleradores de part\u00edculas no son el \u00fanico sitio en el que se pueden buscar hexaquarks. Durante los primeros instantes tras el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, explica Sutter, hubo un aut\u00e9ntico caos de energ\u00edas nucleares, con temperaturas y presiones lo suficientemente elevadas como para fabricar \u00e1tomos de hidr\u00f3geno y helio a base de juntar <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>. Y en esa fragua primordial tambi\u00e9n se podr\u00edan haber formado una enorme cantidad de hexaquarks, junto al resto de las part\u00edculas subat\u00f3micas que nos son familiares.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/news\/640\/cpsprodpb\/2098\/production\/_111244380_gettyimages-1137581613.jpg\" alt=\"Los f\u00edsicos que creen haber encontrado el origen de la materia oscura, uno  de los mayores enigmas de la ciencia - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Seg\u00fan los c\u00e1lculos preliminares de los cient\u00edficos, si los hexaquarks son algo real y si tienen el rango adecuado de masas, podr\u00edan haberse producido en grandes cantidades en el Universo primitivo, y haber sobrevivido despu\u00e9s a aqu\u00e9l aut\u00e9ntico infierno. De hecho, los hexaquarks originales podr\u00edan seguir existiendo, sin interactuar con nada, sin descomponerse en otras part\u00edculas, sin emitir nada y sin hacer nada m\u00e1s que existir y crear, eso s\u00ed, efectos gravitatorios adicionales en los lugares donde m\u00e1s se acumulen debido a su masa. \u00bfLes suena? Porque eso es exactamente lo que se supone que hace la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.<\/p>\n<p style=\"text-align: justify;\">Evidentemente, y a pesar de lo atractivo de la idea, lo primero que habr\u00eda que hacer es ver un hexaquark en laboratorio. Cosa que, hasta ahora, no se ha conseguido. Aunque eso, para Sutter, podr\u00eda estar empezando a cambiar. De hecho, el detector BaBar, del Laboratorio Nacional de Aceleradores SLAC, en California, resulta especialmente adecuado para producir diferentes combinaciones de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>, algunos de ellos realmente pesados. Y deber\u00eda de estar en condiciones de producir tambi\u00e9n hexaquarks, si es que realmente existen.<\/p>\n<p style=\"text-align: justify;\">En un art\u00edculo aparecido el pasado 2 de enero en\u00a0<a href=\"https:\/\/arxiv.org\/abs\/2001.00600\" target=\"_blank\">arXiv.org<\/a>, aparecen los \u00faltimos resultados de ese esfuerzo, aunque el hexaquark sigue sin aparecer. Aunque eso, seg\u00fan Sutter, solo es seguro en un 90%, lo que significa que si las posibles combinaciones de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> m\u00e1s masivas y menos estables se descomponen en hexaquarks estables, lo har\u00edan muy raramente, a una tasa de una sola descomposici\u00f3n por cada 10 millones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/news\/640\/cpsprodpb\/10AF8\/production\/_111244386_gettyimages-491606791.jpg\" alt=\"Los f\u00edsicos que creen haber encontrado el origen de la materia oscura, uno  de los mayores enigmas de la ciencia - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfDescarta eso al hexaquark como posible candidato a <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>? No exactamente. Podr\u00eda ser, en efecto, que las condiciones del Universo primitivo permitieran el surgimiento de suficientes hexaquarks como para dar cuenta de la cantidad estimada de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>. Aunque ese nuevo resultado, sin duda, supone un problema adicional para la idea. Puede que futuras investigaciones consigan confirmar la existencia de esta part\u00edcula inmortal. 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La Materia Oscura podr\u00eda estar hecha de una serie de extra\u00f1as part\u00edculas inmortales. Se trata de los &#8220;hexaquarks&#8221;, combinaciones de seis quarks, predichos por la teor\u00eda pero hasta ahora no encontrados en el laboratorio del LHC. Jos\u00e9 Manuel [&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":[142],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25652"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=25652"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/25652\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=25652"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=25652"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=25652"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}