Este estudo mostra que aumentos abruptos de CO 2 são uma característica generalizada de nosso sistema clima¡tico e que podem ocorrer atémesmo durante períodos interglaciais.
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nrcEDKPFPrrljzG7wMD4Mix57DBycF8Ymste9e8UrgxivdDBgrdQf7yzBGKEfjDgiEcyMwh572IHdoHlx2ZbrgA3hn8YDwgQ3BQA5car9i4TdyWDrCtuXxnjpxAx4AfH687h+6x+P8A3M92nO7ZCVeoX/Xr0T+TqBPPlT+sLxHsJuUAs4FNxhIE5MovyTx/vT8IPc6z6s54xkUAVmEio8EMoI/LHTVccoz7OpeS8cmTIiDi+x/OWBcVHn2cvnLt4Z8Gof2JmAmfBe/tqgjIlLOD4Xxi2CFHEvFnicTB2cPE8YEHflZhHsgDi8vzoMgqvn74gAvIXcaKl4+IfzgeB+xiYgI/a/73N0a+5zP9uRIi8ETXHb5zvkZqkGb5OKINvHJhZ1MeBwWfd1GRTXyVI/ZmYbdkAicnz3TNgF7GMAII9wP9Y4A5FHAHB9Afq7mNtPJDg/U3dBTmX+TJby+kO/pkcgv0f1mgUvYUevbDhuZ96/TAGYtTUfe3UPq6G45jOWpz/wBdZtdCgfhHWiqBe1E9vZxW3OAPBkXcIaHQ5/eHZ4AKCXonvqCsiCc/P9ZbwS8EeVuR2AHYX9bs5PfP/WKLhuRGw9vjEwvDqA64uMuECink5t7cBFU1ROXjn6Xdw5WTxjIigkr8y3U8Qcpxb7bm5CMOQCc4YQUE6HzqiWLQP/OMzuaAFC9s6xPQ0C0j7cPR43IvEcjxAQnjJ6FIoHmcxOMkl57B+gb0mIwHyjwvsxLPhTHEeOHhcHvbj8akS/a5+T6DfnRAZFSC7kZjPPPfWikL5J93GYAGgOVfJPbExKYKsrRwpRc65Kgnr84r5QfdC+fn9ZJlDg1U8ffcAEaEJPrlNL4C6wFnsT43NenMOPp/WulIz7nFEu6vw7/OfhbSpSd7hBjsp+ZMmI3y8EH/AFvp2VS5uKp3x4yM4fzuXQ+t3Wt54X9ZG6L55zyzz6ru5U81z+M5qqHBNDjXzw/3lGXPfp/efkYfxg70+E6JiPZ4/wA6cUTeIl+ONECd/wDn9/zhns93J0IFswEacZL11+/41XOAlOQP7whXlxbhXbPf2w4IheKbpaRvMoaoKg+E6yTS9peQ95hEA8CMihvEo+rnER8PXXR4zQCrwHAsmtxCDri+X9bwcX1wQHL85FqX76jxGSLZDyv00bBzO+HR4/tigbx7N3ONGh9AnzgSq4AgD69e4/GZhDuxnyCPBXDmgnuugcWe4n96rwVeQHH4d35E+NaUePrlp7vqf1oAlXw+c+BRHtG/h3kA/GDyJ+cCPsRynhjN0/JvDnH2T+dZ4DyVuWI+/LgoQv0eP1hr9VMhK59463hA+mpOUwh5/XAt7fnGQeLlC4V25+cllR+DAi86p4/WUZwewZ9Zhk5Zy5H2deDXAMAMp5fD3pJd+wvHHn31coCroh5+HrDJJ/ICfy6ebVclI8fmZddIWr05mVCVDWZD80IBQ2TPIQSChern4KiDsu4ws1zBZ5+uG1D3A/yJjsU1u/BnFZMRL43KADkG4MVKNQMozwl3ZHEc2fOqATjx/rhCLC0JfuzYiF8f0YNnpHnleNvLz7HG9r7IjNzE2kAYRXSks+c5iaxi/R5yYpCNP6ZOVB98UiB+R99bgscyZ+cqdvrhhEI38MdKvqJqHUM25T7Zhvl6p3lP5PEzVCzr2cHBu3bPxlBZ3ysPtnhJ9AJ7Kd4DAQSKnPL/ADuA4PphiryAP4+v8avwvIrt+HDtcGIzn7da6RjhvJ/r772iDyB3/W5L0uHEh6c97xZvB/GUXNAj7/fHKFOSK/j+s/AceBHGmXNwB7iZyDgASHtHQI9weEXj9mffxnB8m8e+BXrWJ8+XFm+X5gB49g+L+eNO0w438rI5QfhCZ4aTk8PhJ04UhKoAvj/k3HZx+A3kulz0AuL1ldBd7sBewn/XQHkPBDIuwOaxjqOSW5y5cD35wYijg4xzsA4l/jBxwrA4u8oR9eMg5XHeABSqcV4y0Be1Xj94wB+gPn66FqHmrkfv4wVbJPbKeee+e90qafXCvLxo9udPfIg5wznjUA9/G4AQZ3hA4J9NHgPtq+zKec9gNydjcEqH0ylQ5anNa04wC+E6c76FVfDhugAO0DguROll1EtuQi8SP03NgBeQ48mgrzHq+OoD7nvkpJ/8tVJ/8sj4waBf3m5LjOPJPtoqOSbt8ZFtD2ZWNT18uAkLzVHOGKMniGb1FHHjjGobfx9dAWj2U/zlSx4I3VfFnHPLkfI+Sh9xm5aWRuEIRbyLOPBeXP5NwEB4Thr3E0NTctQfKYqX5Y94WwD2u/rupeEQeT5wSwXKJck7zKvY86EFaZB+mQSq++7/AJAPXMP5/WAVebhFDvFAAecMpGckfT3zxlT46H+9G2uYRnsjTDFlwp2+nnJSotBlXtkZrgDxT6hhSIuOAr9x86QORVSH7w7kUDXR9tHywS0+q4D3FCHXUP05kh7HM9zTJ43J3+sFStOwfL312Z4kCNSGZKsQc/zD3PxgY5uMNMjwHaIfxlRPZeF+fKffeBjez8nuPh0nk7g4k++SaEq7kyMUkMPE76e8gMxD+bMX8YjAg9cmCF5OuC7lBw4fxcGSJbMianW443403OmfSb6+odncDpffI8L84WsH24y+BM8iHzuZwujydKYt+mXJb9ss9uMfD1kPw6Pv+TAHsLoIBPrnl5MoqIv4MqAPiqP8Y4H6BuKvk+MHgaeR5xQNRXDHWkAgeeMvIhT2zSmdE8ngg5PrYDQ++d6xT7ZclEJxnL74aCBPjdPjWD5LhS/63LlCZrJ6VUJ8us2c/TWCN8KeNyho9n/Wmtj6ofczeUOym4dvvChp0zih5bgh8OCOGfA+53981Rw5VOPtlQp5773Ei3vnQ3lI839m90qSP858NpRObx4+LoUefZMDFV1gpILiC2z6Z0ZAeTMMHg9/x7ZygjaT+87YekTL4nv5S3Sqgrxx5NAgA+00AfyA7ygeVMMDOATyuWED2Y/NmUWx5Ed1BCeVtzeVXhdyXZcvifZ8OPIH7zBpbI811fxgHAF+m4ctPL9NWAraH8T+WBCTpJEfZPDuHC1yOH5Uf0OO0f2FfX29ncEi5V6NOwq4/F39HzufNpBX69jmYmRfXuHlHOjeIsh64SX75QnAz3PjdqJzLi+2OD+tH3wed49tMH1yhhKhPjduuMrt59jdoDAGCj21QRBOpgZy93jCVU28sTi4F1H7Zo1i8fDjUKBp2bh4Qyo8/bWdQcsE8gPg0k+xO+MP65XmfjScyGvHHF0nY/PnMdoH63VOj9LlJFSfXKEoffjST/TubkeN5HGQBSnzhUvh7Zs/05ZDlOAyXSfGkBWBjbqKen1mmCJvfOWofYMl4ffKZ3LxRt7uDrB7Af3kMCD0+XI1/Rw4vlA5ZPpoR6GRc4kD3TjAZnPFSZHAI4FxzlcIMD5esQvXG8ORyiX3w4yDUHh0CAPo94kNFKlRx3sADhXfH4/GSII9l3ICT83deoSeXu/PWsJymEPE6m4QRH6ZqGr4Rug55R+NE4GHh3VUPg4w8AnXjAIS/Mzz5H4yYQ4yWlmTKEIev/qbqA3rCRQW6g9NxhwD7mZjahOKFP8Af50uRy+cAUgHtzcARnY4O98Qjxew9/ZzgY/+5yfJxlMQfR3QOBfcid94BEiHMfHZ50m2mSD8OKnwzrNKeXh6eflzIJhFOZTzoeJj9y8fuaDKJXioA/C0b3D0n+DGpCA5WdZ65HPzzWhTmFM+mJAEX2Pc3ZNGkfHt87pAk67yToV/egVxOPHd04I/ZuFapUT65acH7xOke1MZZ4Ikb9sCIH1W6kB5rBxiyPk8mYVL4yXPjX6uIeBOXhyDy/IzDThzYOSUh9ruZQQ5OzSnB9XHsKz3wvf2NT2n0xEgUh7Ptpd/CJp8g73B5I8aHs+3xi2QU8TneHT6c57KAd00aA91hqA9z65uHh+PGQwoa/8AOMIS4tidHsYa4tWro+53ukOCxO9YTfEeH65hiIjx51TkROpkFBDnzmBX5ly00Y8z20k1X30VD3crhCPLACED3ONAVqDu4Dy977fB+dzikvvqcFMsIprnQd5CQR4zqdn4wEJn1yUT8ubua+cVecIOPfPL/WIv+tBHz9dYsj4vO6AOone8IevbUKfYMJTpPnvdLy+mKgNNODk5P43UEH26yCtT4z3YEnDj38MggefcYIrErojnKKBufsl98ohZXvWmsLx3ofDHyGLMDS8/d5PjIlYfPK8eCd/FwQ9VKosifYzQ1Q6LJZPujkVEB4D6W/ziGd5Qa+3CrhPHKnATmKeZmwxAw68Bz+9NgaDl7UnxNUAee8zhP9/nKgnW5O9HV3fnI6zHxdbgHl8ZOllyzz98h5vRPI6Qs7WPf2xCBH2O9xxnLwaCsFfbHguT43WITz75lyQu3jPEBH0e8qB48OaPH2y+xfpuUxHu4GFNcDh99IIXoVN1AfkET7bklPgB+i4uABO0/wDu+7GXFzIcJ4tyyF++Rdh+2q3v3OLuQkr74gKXkZ/dxGCB+SvxqYoea6zwi66jJUTe04Mj3ndqfneWX0ZlCSeiWRreLxxkg4PZ3Yz7c8NzHCPIaksfAc7ylXScBuDmfLGSeMJKL7xf7wBsLmi8agSq7L/rFNpzwpfthHJz74Ac1+uIZDjrnnAqczyTR1EZ7ZgAD8urO7zkPCD3aGq37ahJOPOTBH+NASAfbQWKeecHWSy1j6Se/nXCV5uP+X+MHF6IauJIMQT3zCA88HLuP1aeWwxkcLUJz+d1FffKnB+tZBE+pkzAfClNCcg+hocqXyB/rDhT5rNXkofDipLyI9vfvxqwhFeSYJz37c5m9KPJPCOipEU8Phmk7Tv2w+BT/YfvKE6nb5yAq17ky0wX4wcn5cCkAi7H+8poOgJ/E/tzpICSOcL3LSpH4ySx6O2Fo6EXHtxobaef/o/WKTIQUEfF7mGwTDwG4RcPDl99Svh+HKd8XKJO8AcSeePO61TYKuWBALv+mQoIPbHaj4Di4OatfDkQdPcd4gwgTu8aigB+sAIB7mYOS88xurYh9nk/VmrvAX/jcIOHJf40d0+ZkLyX5RdB343YL3HnBB8PU4GgkxG8ccaANL7caCi+/wA5/uHKTG1j3sX4NDG8KKmIQSO0mGkH5wqeMhOsgjl5x/EpH+dQPdqgT7ZBWwc2mhDJjdLoB9QcHPknRUUxAuGdTcErj5c3W59kn6wsfmSD9M+3U8q7g7o+csJOMJEI+8DGQeI90yL6INPzhp4e85y5F58JiXPX30Yrz785uA8yhcChzcUJBHKBR9DNnLXwaotX2046XcmKdcN3eEQJK8LdLESF4Pd+dyH83FTSPwv+wuCYSH9jXq0888Nbj5oTjVQMkWofQwGrrYDvV7mfU/g3OAPkmtcEfXIm9kwgkI8V1iPy7xyiU+PjJJAvLyHIKNevndjn6mIzpwffSYpfazM4n2jp53ONQEhWvnWsEnTHhbKezwP4wNkL7HLq6mU1/AI+/eAT6hL/ADrhlV/9M5DH4j8n/WK3iekB99Jx+RrhX1rjJ9CDKOUPrmosDyiNVVnbjFcBz2uMn4DAPBL8d6B1hBqPhmHGvFGOtc5c8cZFE+Ov5wh6h57NwEF5FKZAKj5m8A9nOUoAvjtp56D38ZDECKDozGmDzVPyc4xJBeIsg00eRdHvjIcPvx+9xwT5bfxnRAXq/wBb2NkLG5NlL/Tco/YPH5xnD5Wv96ELfmecdZwexcixKkanCCC7NZv21k+BKv4wRMfZMGom896JDRbxqvXo9gHH8iYQCGztnq7yBX6+2lDe7d/nKkTz4D7aqQT2dSCHhTvUDU4pf509XZRSju4/rSE3g+gXp1lAI8IrrjhPaDdWenkVuXkW8cYo4uehuaM5DuBwBx1r9T9ZEIgucYLHoC7xE1wMOOUZ/Op2/vJjusnkteNFpMpDfmnOQx5dYzDgadGCBaWrl5yaPkA5fxPmnH4wQBHsOsLX8skPBbzuIAvYXcio/PnHMCveZgHAeeN5cK+KuEJ7EvWSKEeEwCwB4k1gQ8mGifPPPgy3ZJEZd3FJ+ezDjcnlROV+9wW4IeRObqE8IMb1JQGDwWzvlwlAPATASnH2wFYfV73/AGN+DINU33fwY510HN9F4yAK8YFx/RiBYK8fOul8iP53ZI9ph5LD3cU0I++a4fXl2AZzM4dXPI+cB8A2nf2ZqmHAkf8A7iRWDHm/VmkKoVHQKj2XPIuujs/e+ZDt4B+cQJEfAc4c0p9XnF8Hju85IiFeg+zzhoPAP+TMPMHKQP56xpyHCz9GhHD5r/63F4Ae4zIIYH10SWcXD98QxhgoGhecBBvnjXtRwOP63eB2NPuO9z7p4K/8bgeyVaOSkfcAs+2NSXvHb+Mc0+gCfxqOA+Q5D3hM5NHBfK23c3se+RS3yIR+znwWn363L23D86yvYMw/Uzt/jceY+lPpMOUzj+UY69ogzHiEh9s4yIcUv4u4HA+jhYgL1a7lk3iRmKJ4fwZSRX9EwfJ+ciKF+uqVxxyZzgD7k3SV+Kf1m3CvMD+f61queRVwjw3yVPy7gwHxWfg3x7uDjcmCd/8A23awziU/GXZqdKPw+MUBk5sP43gQffVCtOSO5BS7gYoxlW9pafrIZS888D78e+g/AlvM++DgTeBM0VjIcOTCE+BwiAR7LM86FfPP8bhrR+MMYq+7THBry98dFTCw54nXjXUgp450gHxCw3E3wjwcX6u5xzr1idzvxjT7bD8Hbl4AwHK5JeG//PvkmfpFWI8P5PzoHP7yEE6wkxk/7DKYi+8v1pq2jx0Z7caY/Z3Yjn696+QH1yvJbkHoOshHZ8XKlB7DpfbCOGPZ2f6xyNhzTt+uCSmETz/eAgfFIn7M4m55bv8AvLElE7D/AO4Xlr4h1uySPPJeMUv4D9XcPyJBB+1zqzhW8HyucebkFcvbBl0sUVvplGmeQDl40DgeyuRQM+6f7w4gM8H7zV0RwrmKBr/1mFDOfH7xA1jw0/8AcVtnmg7hAn6PnnWtOlFhgt3HPb9ZgB8eDMaXHyPGAlB4HvBZKPl5++QiDpPf/ug5B7MX761xXvsfxmUFfEgY16jycZbmL76iHh8cYNlOx248l5Dxc2fYqYPhaHk6qPjyd7AI6r2yFnFR5NBe7zR1nsOcQOW4z8qG7pV28/5zyrxcLn95yDnpbMorPwGtCx+WtFg8g9nvuQU9QWubMvKc/rL832GFFPVTk98DUbPzrpDid7kG1P1bhFTfLxkzF8ns1I0OCl+xjyXHulzwxyhXv84hvmC95OOJ55rj6YcoeTksjlF98wdh9NKKgdsmRg8LudP5wKpHYWmBJD2MfVcZSPlmd8fA4/n2zSeOnPGACx5Th93DLhuA+X1dFZOAKv3wwNfBz+XRjjwMg+5/owkUOa/+7+dyXPhMMAdZZcNN4wEHti3F4Unj+mJQu8ldFDFAR0Jn5bqvP86zz9BzBr38ZK/iDLIDxOB993kQZT99FFh54X6484uUgv23Vo6CIe1Mugg8C3/OcXyjkOPxoEnJ78n4prfIPHNYnhJzP6daU9zxE/OYDK7Vb9s79dPNn2cB87XWPOC9uBR4pzE4yTXu3rQUUklwL+l7E+HSRXgPP7ykhfbcVBD5zVtKf+ORAe8Mantic2IL0498NurUjf5xa8dx5J9nCCTtU7++eBfYJB854BE5rg6xaH2DfxnCWHhR/OdcC1Zx98IVFc8VPjW4c9oJfx/OlMj4BD8ZKotzMFUh5yicN0EAT6ZMIEPDka8EeMCjYfTCPU9tcBPkVuHp+HDbCvZw4QEkB6vpcgoei6/jF0+BxDAOOQ7oHL2OdyhB5g/nRhPyJf64ycsHJP3cuLG5KfycyM/2M9ai+zkEC48zMVy+zxkcV82JBxXtJP1nqqPFA7y2EnmBgByIxd4vl2wHk3kRxiiwfY47i/Z11SCWz9ZI5iYhIBrzmvX5ZAqAPnUiF4ZPu5rQeDWUme+5WGebj+mZiQPkfsdYkMXB/oyE5XkOn28YrOd8h/WJHW5Vv/h9saooj2+dGk63PhMYpyek3PWpwBwffceoSwTAkaxVHjKidap3lT7PKsz4ImTl65i9fTFHb55yjhDyX/WUi933nxiNZrEkMQsjIVylfx8fyyS+y3kZBj5BcT7LoBXhaZoAJ8FMJBiPNXAK3XkM0XgR9wGWvYvfZ9zNnE58CP8AWEsK5hd4SFKfthSuOQa/rSRa4aP4Y4TeyYhKK8LH9Z7CPk71YLROaf8Aca4h4w4stzHjjiOCWRDyUcbEAfB/PnPxR7oPv8ac02NC5ogLCHGEGEQh5+urheVjg++nIwcQb9MsQ+wxZYD2Tzl4Kz56/GqLF82L9NKvFRUJly8acuMg4ZOEX7db2IJMCHdL1L+8NAyUB0CF5HvzujAJr+9FedA4Q6gW/VoBdCEnSXeGDy62GLfI5orVa55++8c/Uw3L+mLnIi9PaP5zAM9hf5m5Qc6BuWELoj+mnF4OWKf7xEC8HlrsFHEhyaCw/wCE0A+QukCp8dj76QKjznn4Pp3ggx3Xm94QWP2x0w/Axjmjh8mkKVHLhfxc+7lCgj1zLgIL9e/fLmDyjl+f+Ry4zjgBVjg15gdxc/T3pjj74iWJFO379/iazAD7f9zgHH8YJxrzI/XDShkDjQKMtnCbylO6d/fEFlXtA3GUmnH0+ukRrQlvGXlHnlwJEh7cHCIB7dYA80/zk8EH38YQdIhQffDrDvi2CBWPg6Mk01EDt9MOiQ9h+TQUr8hTIcI6UyfOZAR3ZxkYUXvhwQdrzyzMstLEcSSJ4q5LkX1ZZB95PGF5l7xvGeA8KzqpU54E4gEMEcP3xUlleDQq9gFXTy4HJc0FBw6fr04mGOLFPqGirrnr3/vDlEoT9XKAcLpMf/cTVY5+WNOHmDzp7ccEODEiC8WZpR5mmUJAA4p7zIvBDg/bEXtPkdMDPBZkq1DkdPyf1uVwXkH5u5wj5jP1il9AHeSjLwdJ7cGvqhydP97ln90Tj6uOgMeIdRgeuVMgqcz53I8I/OTGo947AfF6xQP/AKyvY49u1yj2hP1lYdr1gach61t9KD+MaTzIxZ785JpjpB3qMA+HGBLT7eQ/GBKIdw43ZxpTqdT4eNwSD28blwgeFSzIpQe3GqRYOaZAoxeccL7fjd0fTyw+4QNcDDysJobQ5Ud0jPKzAQp7VdemeSH94dJbwJ+80Ep8ruU7PtqbiW4BeEzwhvNF+2fgOXXA/BjnbzMAGnzrOOci8Cm4e0vl500ap8TcSOnLCHL5wQSj7dZTUT8mkKAD3uIDjeR/GPp7ETrNOFvldboYOnC5qKS8ePvowhOYq4JBwSPr7OiAOCkC9330wLohLgcS6Yq4tTfAdfR0mCbx1PmYaABkXi6MdfXSZ5gGQ+d3gT2AuGlQ66msbUDl/ZqBE8Xn6x5B+IXG6Ecy5KHxhgoUHPgr2fGjGzyhMyDy8CT8+2ZT4aGEounOInwuTtgQULTrXGE+cMuHwupuISUeTSoIlHX5zVBQh8J8cYACRyzl3BFl6XieyOUn6yhxn15iEvd5+hwgoXojGVAxxGOcqAxwoQv03QB7Vu5lnVTz/sycvq9/1Yugjwf3yJ8Dw5w5w3yS6yPg5JdDOAYi++o8/jNiUXyY6beOXOQb0lzbOD/eRncmewxZwbsePxoKiHlxIvAcDNaBPRB/jFxb8ofxqd9jiiYAj3PL2Ztgx3/bRrB4wGr8YBeT9DV7H7uB8HPy455Tn66OTlB2rM4CR5ofnEHCfw/bfUbEH4Mv86dj75k3vdO6edTwc5bn459PHBuV081AyEkVP8GcWt1eP0O8KQ+b1+HRiQdHGE+fWWy+yONzoLPnBiiPnzoFfQyRzCcH99aRwH6bkRV+/eVEfS608D3MFIB4YCAflwCqH3Pj66aE6440ET0//TManxPR+mFPE8hyagn+/DnE58Q/83BUOh4dMoP0L9sMWic8kwbMfuvjdYIipy/jC4FHFeLgPzLEfmZlj94D848wPijC3yPHO9iF8D7YSAlgc/U5wWHyGTj4wQxvIKJ83Q1U+7Ua5Pgy+EDw5DUrlfuZoIPbjcy69xwaAQPNRMgdfHa4VCnaeftua8baY+mv8BZKZvxlByumSL5Hk+cxxHIzCyIdPL83WMAcDOftl3vS5v3MtPyVyADS98vzojxmWRmIRZpUcO/D4NmEWDw89fbTUJPILMy6iHMP3yRKoAgMqVNqlfvlOrvI9Hv8ZweYp3PfWMHqh3jvRx43KB8E1Pqe+IEV+rnwC+z3lIb/AM84gBDxiIK8XLyOd9swLPBTLlBeNF4B3wxJfrWZClU++URM4qaygHlTcSh+TVhJ5eX+tcfhl4weKvu5eAMr3c87g4hqnPGt8aPM3smefOu8ngK4t7vGJoxwAcvvlPDjuz4MEP3Rf/ME5cr4ME8zGAReYUzxCo6sTPPDFeb7kylAujw/R3045Xn75SrQPvlUnA9+HC0Py8G/iCpohwZXk+mlSDqxlRmigxyJBJ0EvxfbKQ1q8ieMEG8fpdZa2U+NzYJ0xK4SDEgzURhO304UB5FhqM+lHOR1LgPf1NIQb5W44OSXjhy8SNOvOAcpuWcD/OhQXjnk0N/VDr6ZAlHEgZMSIco46GdqK/nchQdouTTJLmYQAey9spyV9uMEibO2sTFHhkx2XKwBnftrYf0EwIAfiHl/GDSTjt/DKanuwlA4C/4cfUT7x076eEfpieDO6RxBUjnjv95a29I9YaUp46MpEXgh+MC1pOl9tfLCNxxaDrhF981kQiQwB3Oo6fHznxdnTBciA5QwX74LzDHlefh1iZ8zy+pmfUAPLm/K6vfGQcSPvqaguKiHz0ObkiQja6BgzseMxUeJ13vp3SJ+d3WnbqNK7C4z9S4frJxa+1cZpFntu4jcsX4B3kYIDteYgn30Zape71vAOtV4mCvLfpkM8HHGmmj2zfGrzxcFyHuAPy44+5gv+jUR5xefgNytfsng+DvGHh0HB9DIZ4IzgWXMAXKLHuz8zjPIgxzSoL3YPxgUHznx7uFEnz6J9srVUccIZoEdo5Bej7vnM5B4DjMKR4OFQEcdQxcxOkbnIEcccYC+YLVcbABzZxiZ4+uOD7btH2D5++5oh8HnVQN8C/WYJa2udow8Osy0VzbyaKVhe8lZy+h7y/UfU/eilj8obmqByjBAP3HnFII9h/WLDr+8PxMwQE7UmAOLcVV+datnv3n0XPyt0A462Q8AO5zpKTl7nGeRaP0uU/R1gczoyqFeAsMq+flYcY4l/R5xDrklX9N7Bk4L/GrB52ne8ZYIKHzr3IVIH39s20HPsYFYz4g/WQHgwHJ9cGKvXBfvq34R7ceH0UXkzxwPcrhKw6rZ8ZOintDt+dSjbe8cc4JfKZoFRvYU3KsfZmCkC8AzlPNBeT9nH5xFv5Hgf+43O8Xez7JoRLsmax1hs4PfXEUQYfs6t0ul4/T3zuLHzUPrTIsk4OS/E3L7LxOcQQ3u9wBm9kyoBx9sAa1frvpWnl1AQ+q/jJn4FePxmujC82/GoTgnvlrzXC+PxvLxvHWjPbLNbxgoUcgfAD+b+s1sryy3CO6dM/WCQwU7OMPx10Lg1Pl4DvHpA8MkbHdg/bd47SFPvgTL7G4VXmctxwS88EyKjd1Bn+8rNBPG4IWdBNJETwIN992hXkcYBkK+uURHBcM/QI/l8aES0kecH/C6f8YHi84QcagC+RL8sTkge3lkJA5DAfrpAFkYNwspeU6Mu8I7e0y9CeAr/eNB7vJdzYbyiL+MMUG8y3WRFwPK5CnuB5ffD+cnTyfzupAuTnnLBc17W4ywjobrxngnBmMuTyq4Eht5MX4pIz1/GmOUO4NwPU78NRfqMABQ98PsU4cudPe7GeNWi8NpibyLhI/GOAw0neLuQEnBu6kPfDFQ05QE+zuXJDgsTPFQTune5gPgd6M+wKm50F7vM1MQeX30PCieLhQHBj/TdylOI/eCl748Hn5ugjXxckl52S/rLEXyD94A4M7vJfv1nVBF48P1gKDnI98ail5PO5OPtyu49+8JF+zrYoo0CYIxJ5K+njMoR71mok8g0fpuCNOGf3xuofN7fjKO/QtzsQGZEp4rOWJ5W57XH014zGr23GPplPru3ncunzvcH94y5nSIfnAWn2vvoIftDDgDrH3E9lTKQ5wI55fObwPx1JeAcLz9sBBe0/dnHivHTKufYIhifLcKX+tG28eUcbCDyjzjIwe6vOSoC7EOE+c0xxeYXLxI+4x4PXc32NDj94JOT3y6yrxUejppMK3jl9LkvKHHPGAlRPeffSj4CYzgR2xc1553UkwOfIWOTAOKnn64SThenk3VXhXhMKofgtLjI5hV6agWCwOj2wrzByckfrlYYO0N+uUChD2zj6YUBDk7TccJIiuXLSAcw5ch76f0woOowywZHhyrQWz20cGUeOxgZ+cBxJDOauAKKHwcc4T/ALU4wNgfb3++CK+edVqiUt37OtESvdPnLy0SRQ++DDdhnP0y8OpYenOYdOnI2F6U3HnIgDrKdBaHDjGAcQqYayN74s+mC9k+rBwfjw4N4yCW1+fjE4zj0vxnrkH2m4x9zC8AOWP7XJXJSV4mavD8p/7gByE6pjQCfmf63IE/HB+8K5V95/ZbjlZXvEKRRF2/XKdD3iGQVbyjlfXV2szcI47+M4Z5i9461+KQ/GopH4z7NXUvnc72OKf71r26A/1qfphP/mAH9aPj8aqROOgwFfLCRPvpJSLQnWB7rgENDUdaEVfK5zKgzs53YaKlj+sMOSTk3IhWi8d5ux9w11l3sPB5zwHE5w/uGBMNAwviH3xsni9gyxRk6Ov3rIo4U4cR9mQ3Pq6Ph5ygf1sgQJYnl3RJSi/26gUcIS6mA7yDvcx4JOOcUp5cokw5I5EOdTDD295yBhj8Q8F7wkquxZTMvEvK5tOF07mKvicp0zVacHub9ISaDjdFIxaKncuDDPGKdf8A3uJF5R7wA8EkciufkuQIjzafrOm2VdHJiZc89OCKR554/GeXZ+ZgIFyeY8GQuUfoyUF0TJ6Z9icfXcpJ6qwOATsjP3qCCDgKL+M3qZ4Y607U09CjqnWDWfJGfrL/ACHFJM/riQ96YOX/AMC4YkuycYIL32Tn7YnASzu4Na483xg1WPPYZVM4Dhw9s1uU6nnKkoQU39Z9Aie4vNu4KCcAmIA2w50YWe5f3kwifaC/SaP1KQP5+mmx+zv6ZyMPv3iHiSJnRBeOMq5AnR1uXaB4mvbJzeM4TUji6l4h4zXboHnMPfJg4460998ON1suUfnFpx3gFEr7ZoWX4WhN/s/vcHdOxb99faT0uUORfI53lDa4zuntMZwvAXUgZ4nLAVFTl92vAvT3c1GMqLQ/OIfeMPrg2UEfa4CxjmnNur0R3XdJPIDkTGQF8nYagh59jIgS/Cb5UXMxIT8WbnlD7czWgiXkfnBJHuVufKpwGBQg9rz+c5yE6vI4Lh51wm8csyUHwt0aVn84BFJ1WJkFgHg/eQQpyB2cEovlO8OJcuMPUQ4PbWivDoNDtvBS59sfh0ApHBya8Jl7HOS45GD/AM40JgDkDkzC8HiMwULrEofOXvFs6yktXsR1QOnq8ZAhPhz1hPBPJn0+ZOLoLCvMi5FRi+BkWIJwrcLOXaV/jKFmfHRiKWvnvB5DvHDSV8G5LPpY/eWoeAGfbW1h2KP+sLMHCQbhovHTAX9inLrZRtXnJ3yc8j9sgFLl43MLHvuKolJwzPk3hcdtPzDl6p9PfcQi7SR/3tlxB83lPnKAu7FuineFeP3oAlPMeR+2txkPYc0Kjwg4cjhJkeM2FAX3zON9ROMcgCSe2VJD2+WeSx++X5ccHrX5+kxE+fF3N57PGV/GfqGa8vBjyevC+cyfABvJIIrkZH6s7me2q1/UdwDgvWjgOLw40Hz98oAXl5++jqDwmaU541N3KqeMDMYAR4/GoBieZP3oBF7Sv6MdpR5VPww6SVeF403VejLUfNMwDlpyyhc2fRUWfw5MBwSKU+mLXskem4VkxAIRilBg6xz2MM0SrH5zQi4WLt9cpEq2BZqVdiv+s+dj4XpzEDOffPyD2RcOC5pehuT4k8Oi8u4OA4AiHif/ADMUC+fJhxqt484STB1xy/bCg4Hgib7gRuGRMulHxj1dFpf71P5F6xSbXTpEAoI8GJUk9TnX4jKHlwLxF92H0cMBDyplBFRex3JAvlL/APMilk454HPJXHbvhwleVfsM0FL5j/WkRsj5/HWIksOLjRnnCWuIOhTlIfOr2F56xSqT3M1CF9l3HA9lf61ez4j78JA9HOGVEPHP/cmiYeJcpWc7TNAHeU5ykaKtqJrKWOPLrb3qhDKw7OEAaI+Pw/3lnMfjeMAPrgMHt+dxLtZ2HvnZmKC0+pdECJ4HP7zMwzpImarwnZ40vGsALloVOU8ZWmfufnPKOAxUDycm/9k=)
Estação de pesquisa Concordia na Anta¡rtica a 3233 m de altitude. Crédito: Thibaut Vergoz, Institut polaire frana§ais.
Uma nova tecnologia de medição desenvolvida na Universidade de Berna oferece uma visão única do clima do passado. As concentrações anteriores de CO 2 na atmosfera podiam ser reconstruadas com mais precisão do que nunca, graças a s medições de alta resolução feitas em um núcleo de gelo da Anta¡rtica. O estudo, que analisou a composição atmosfanãrica da Terra entre 330.000 e 450.000 anos atrás, foi possível graças ao empenho de especialistas e suas décadas de experiência da Universidade de Berna. Os resultados do estudo foram publicados na Science .
O derretimento das massas de gelo perturbou a circulação do oceano
Em 2008, os especialistas em núcleos de gelo de Berna conseguiram mostrar que a concentração de CO 2 na atmosfera durante os últimos 800.000 anos foi consistentemente muito mais baixa do que hoje. Desde então, os especialistas em núcleos de gelo se basearam nessas descobertas, permitindo uma reconstrução muito mais detalhada da janela de tempo de 330.000 a 450.000 anos. Atéagora, a velocidade e a frequência máximas dos saltos da escala centena¡ria que ocorrem naturalmente na concentração de CO 2 permaneceram desconhecidas.
Este estudo mostra que aumentos abruptos de CO 2 são uma característica generalizada de nosso sistema clima¡tico e que podem ocorrer atémesmo durante períodos interglaciais. "Atéagora, presumia-se que o clima era muito esta¡vel durante os períodos interglaciais anteriores e que não haviamudanças abruptas na concentração de CO 2 atmosfanãrico ", explica Christoph Nehrbass-Ahles, principal autor do estudo, que fez doutorado na da Universidade de Berna e agora estãobaseado na Universidade de Cambridge. De acordo com Nehrbass-Ahles, os aumentos abruptos eram sempre evidentes quando o derretimento das massas de gelo na Groenla¢ndia ou na Anta¡rtica perturbava consideravelmente a circulação do oceano. Se o CO 2 na atmosfera subisse rapidamente,mudanças simulta¢neas na circulação do Oceano Atla¢ntico também poderiam ser detectadas.
O aumento do CO 2 foi dez vezes mais lento do que hoje
O fato de que rápidos saltos de CO 2 puderam ser detectados não apenas durante os períodos glaciais, mas também durante dois períodos interglaciais anteriores, surpreendeu os pesquisadores. “Medimos esses eventos no gelo várias vezes e sempre chegamos a mesma conclusãoâ€, explica Nehrbass-Ahles. Por que a concentração de CO 2 na atmosfera subiu repentinamente durante os períodos interglaciais anteriores não pode ser explicada de forma conclusiva pelos pesquisadores. “Ainda não sabemos por que isso aconteceuâ€, explica o pesquisador do clima de Bernese Thomas Stocker, coautor do estudo: “Isso levanta novas questões de pesquisaâ€. No entanto, os saltos de CO 2 em períodos interglaciais anteriores são muito excedidos pelo desenvolvimento atual: "A concentração na atmosfera aconteceu quase dez vezes mais lenta do que o aumento impulsionado pelos humanos na última década ", enfatiza Nehrbass-Ahles.
O maior salto no passado corresponde a s atuais emissaµes de CO 2 em apenas seis anos
Os pesquisadores compararam os saltos de CO 2 do passado com o aumento contanuo da concentração de CO 2 na atmosfera causado pelo homem . De acordo com Stocker, o maior salto centena¡rio de CO 2 no passado foi em torno de 15 ppm (partes por milha£o éa unidade de concentração de CO 2 na atmosfera ), o que éaproximadamente equivalente ao aumento causado pela humanidade nos últimos seis anos. “Isso pode não parecer significativo a primeira vistaâ€, diz Stocker, “mas a luz das quantidades de CO 2que ainda temos permissão para emitir para atingir a meta climática de 1,5 ° C acordada em Paris, tais aumentos são definitivamente relevantes. â€Os resultados deste estudo nos colocaram sob pressão ainda maior para proteger o clima .