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g2c_curves • Show schema
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{'Lhash': '1445678309922023239', 'abs_disc': 295, 'analytic_rank': 0, 'analytic_rank_proved': False, 'analytic_sha': 1, 'aut_grp_id': '[2,1]', 'aut_grp_label': '2.1', 'aut_grp_tex': 'C_2', 'bad_lfactors': '[[5,[1,2,6,5]],[59,[1,-3,55,59]]]', 'bad_primes': [5, 59], 'class': '295.a', 'cond': 295, 'disc_sign': -1, 'end_alg': 'Q', 'eqn': '[[-608,389,22,-40,0,1],[1,1,1]]', 'g2_inv': "['-303267334973269931148501/295','-2214359494206283568520/59','-502441543825401014496/295']", 'geom_aut_grp_id': '[2,1]', 'geom_aut_grp_label': '2.1', 'geom_aut_grp_tex': 'C_2', 'geom_end_alg': 'Q', 'globally_solvable': 1, 'has_square_sha': True, 'hasse_weil_proved': False, 'igusa_clebsch_inv': "['198804','305807001','18482629056189','-37760']", 'igusa_inv': "['49701','90182600','203402032096','494095763610824','-295']", 'is_gl2_type': False, 'is_simple_base': True, 'is_simple_geom': True, 'label': '295.a.295.2', 'leading_coeff': {'__RealLiteral__': 0, 'data': '0.1492683688832182090588207138996158657800381952357760759', 'prec': 190}, 'locally_solvable': True, 'modell_images': ['2.60.1'], 'mw_rank': 0, 'mw_rank_proved': True, 'non_maximal_primes': [2, 7], 'non_solvable_places': [], 'num_rat_pts': 1, 'num_rat_wpts': 1, 'real_geom_end_alg': 'R', 'real_period': {'__RealLiteral__': 0, 'data': '0.59707347553287283623528285560', 'prec': 103}, 'regulator': {'__RealLiteral__': 0, 'data': '1.0', 'prec': 10}, 'root_number': 1, 'st_group': 'USp(4)', 'st_label': '1.4.A.1.1a', 'st_label_components': [1, 4, 0, 1, 1, 0], 'tamagawa_product': 1, 'torsion_order': 2, 'torsion_subgroup': '[2]', 'two_selmer_rank': 1, 'two_torsion_field': ['6.2.435125.1', [-1, -2, 4, -4, 6, 0, 1], [6, 3], False]}
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g2c_endomorphisms • Show schema
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{'factorsQQ_base': [['1.1.1.1', [0, 1], -1]], 'factorsQQ_geom': [['1.1.1.1', [0, 1], -1]], 'factorsRR_base': ['RR'], 'factorsRR_geom': ['RR'], 'fod_coeffs': [0, 1], 'fod_label': '1.1.1.1', 'is_simple_base': True, 'is_simple_geom': True, 'label': '295.a.295.2', 'lattice': [[['1.1.1.1', [0, 1], [0]], [['1.1.1.1', [0, 1], -1]], ['RR'], [1, -1], 'USp(4)']], 'ring_base': [1, -1], 'ring_geom': [1, -1], 'spl_fod_coeffs': [0, 1], 'spl_fod_gen': [0], 'spl_fod_label': '1.1.1.1', 'st_group_base': 'USp(4)', 'st_group_geom': 'USp(4)'}
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g2c_ratpts • Show schema
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{'label': '295.a.295.2', 'mw_gens': [[[[11, 1], [-7, 1], [1, 1]], [[5, 1], [-4, 1], [0, 1], [0, 1]]]], 'mw_gens_v': True, 'mw_heights': [], 'mw_invs': [2], 'num_rat_pts': 1, 'rat_pts': [[1, 0, 0]], 'rat_pts_v': True}
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g2c_galrep • Show schema
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{'conductor': 295, 'lmfdb_label': '295.a.295.2', 'modell_image': '2.60.1', 'prime': 2}
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g2c_tamagawa • Show schema
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id: 63400
{'cluster_label': 'c3c2_1~2_0', 'label': '295.a.295.2', 'p': 5, 'tamagawa_number': 1}
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id: 63401
{'cluster_label': 'c3c2_1~2_0', 'label': '295.a.295.2', 'p': 59, 'tamagawa_number': 1}
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g2c_plots • Show schema
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{'label': '295.a.295.2', 'plot': 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wNu/JJ8O220YaUUp7sZ4BlCRVHsXFcO%2B9UFQECxduHu/ePTzfd/DB3uaVfikLoCQprf373zB2bNjK5auvwlhuLgwcCGeeCTvvHGk8qVKyAEqS0k5JCTzySJjtmzFj83ibNuE27/HHhxIo6bexAEqS0sYHH4Szee%2B6Cz77LIxlZ8Nhh4Xi56bNUtmwAEqSIlVaCpMmhdW8U6ZsXtTxu9/BaafBqadCw4bRZpQyjQVQkhSJTz6BO%2B%2BE8eNhyZLN4927wxlnQJ8%2BYfZPUtnzPy1JUoXZsAGmT4dbb4UnngizfwB16sBJJ8Hpp0PLltFmlOLAAihJKnfLlsHdd4fZvg8%2B2Dy%2B116h9B15JGyzTXT5pLixAEqSysXG2b7bb4fHH4dvvgnj%2Bflw4onh%2Bb62baPNKMWVBVCSVKY%2B%2BSTM9t1xB3z44ebxzp3DbF///lCjRmTxJGEBlCSVgW%2B%2BCSt4x4%2BHp5/e/Gxf7drhXN5TT4V27aLNKGkzC6Ak6Tf74IOwkvfuu8PM30Z77RVK35FHOtsnpSMLoCTpV/n6a5g4MdziffbZzeN164Zn%2B045BVq3ji6fpJ9nAZQk/SL/%2BU8ofQ88ACtWhLFEAg48MJS%2Bfv0gJyfajJJ%2BGQugJOlHrVwJDz8cbvPOnr15vHHjsG/foEHQrFlk8ST9RrEugEVFRRQVFVG68WllSRIbNsDzz4fzeB95JNzyBahaNczyDRoEPXpAVlakMSVthUQqtfHUxfhKJpPk5%2BdTXFxMXl5e1HEkKRIffQT33BNe396%2BpW3bUPqOPx7q1YsonKQyFesZQEmKu7Vr4dFHwyreby/oyMuDY44Jxa%2BwMDzrJylzWAAlKWZSKXjttTDT9/DDkExu/li3bqH0HXaY27dImcwCKEkx8ckncP/9ofi9%2B%2B7m8R12gIEDw8sFHVI8WAAlKYN9/TU88UQofc88ExZ4AFSvDkccEVby7rcfVKkSZUpJFc0CKEkZJpWCWbNC6ZswYfOefQBdu4aZvv79w3N%2BkuLJAihJGeKTT8ImzffcA/Pnbx5v3Dic0DFgALRqFVk8SWnEAihJldjXX8Pjj4fSN3Xqlrd4DzsszPZ16%2BaefZK2ZAGUpEomlYKZM%2BHee8Mt3uLizR/r2jXM9PXvD/n50WWUlN4sgJJUSXz8cVjFe%2B%2B9sGDB5vEmTULpO/FE2Gmn6PJJqjwsgJKUxtauhYkTwy3eadPC7B%2BEPfqOOCIUv/33dxWvpF8no/6XMXbsWJo3b84222xDhw4deOmll6KOJEm/WioFr74Kp58ODRrAsceG5/tSKdh7b7jzTli2DO67Dw44wPIn6dfLmBnAv//97wwdOpSxY8fStWtXbrvtNnr16sU777xD06ZNo44nST/rv//dvFHzt2/xNmsWbu%2BeeCK0aBFVOkmZJJFKbbyhULl16tSJ3XffnXHjxm0aa926NYceeiijRo36yd%2BbTCbJz8%2BnuLiYPDfGklSBSkrCKt67795yFe/GW7wnnQT77ussn6SylREzgOvWrWP27Nn8%2Bc9/3mK8R48ezJgx43ufX1JSQklJyabr5LcPwvwVUqkUq1at%2Bk2/V1K8/ec/Yc%2B%2B//u/LTdq7twZjj8eDj0UcnPD2OrV0WSUMl1ubi6JRCLqGJHIiAL4%2BeefU1paSv369bcYr1%2B/PsuWLfve548aNYrLL798q7/uqlWryHefBUllaObM8PrTn6JOImW%2BON/5y4gCuNF3W3wqlfrBZj9ixAjOPffcTdfJZJImTZr86q%2BXm5tL8bc34PoZhYWFzJo161d/nYp8z7J8v41/rkuWLCmz/8Di9mdY1u9XHj8TSO/vOer3S6XglVfC1i2PPx5u%2BQJUrQq9e8MRR6zhhBN%2Bx5Ili/2ZpNH7VYb/f6X7%2B5X1e5bHzyR34zR7DGVEAaxbty5ZWVnfm%2B1bvnz592YFAXJycsjJydnqr5tIJH7Vv4RZWVll/jeNsn7P8siYl5dXZu8Zxz/DdP%2BZQPp/z1G832efhcUcd9wBCxduHm/XDk4%2BOdzmrVMHwhMoKX8mafZ%2BG6Xz/7/S/f3K6z3L%2Br%2BVuMqIAlitWjU6dOjAtGnTOOywwzaNT5s2jX79%2BkWYbEuDBw9O%2B/csj4xlKY5/hun%2BM4H0/54r6v1SKXjxRbj1VnjkEVi/PozXqgXHHAOnnAKFhVARjxxV1j/DdHm/8pDu33Nl%2BP%2Bryk7GrAL%2B%2B9//zgknnMCtt95Kly5duP322xk/fjzz5s1jhx12%2BMnf6yrg8uGfa/rxZ1I%2BksmwJ9/YsTB//ubxjh3htNNC%2BatV68d%2Brz%2BTdOTPJf34MylbGTEDCHDUUUfxxRdfcMUVV7B06VLatm3LpEmTfrb8qfzk5ORw6aWXlsntdpUNfyZl69134eabQ/nbuFK3Zs2wcfMf/wi77/7z7%2BHPJD35c0k//kzKVsbMAG6N8v5bRSpVMbd8JJW/VAqeeQbGjAn/3Kh1azjzTDjhBHBzAEnpLmNmANNVaWkofxs2QFZW1Gkk/Vbr1sFDD8Ho0TBvXhhLJKBvXzjrLOjWzb/oSao8LIAVoEqVUAQlVT5r1oSVvNdeG45qg/A83ymnhOK3447R5pOk38ICWM6yssItI2f/pMrlq6/Coo5rrglbugA0bAhDh4aFHbVrR5tPkraGBbACeFtIqjzWr4fx4%2BGvf4WNW4vuuCNccAEMGAA%2Bfy4pE3i8uMrcuHHjaN%2B%2B/abNOrt06cLkyZOjjqVvGTVqFIlEgqFDh0YdJa089RS0bQuDB4fy17w53HVXWO172mllW/4uu%2BwyEonEFq8GDRqU3RfQb/Lf//6X448/njp16lCjRg123XVXZs%2BeHXWsWGvWrNn3/ltJJBLuMbiVnAFUmWvcuDFXXXUVLVu2BODee%2B%2BlX79%2BvPXWW7Rp0ybidJo1axa333477du3jzpK2vjoo3D27lNPhevtt4dLLoFTT4Vq1crv67Zp04bp06dvus7yWZFIrVixgq5du7L//vszefJktt9%2Be9577z1qe78/UrNmzaL0Ww/Sz507l%2B7du/OHP/whwlSVnwVQZa5Pnz5bXP/tb39j3LhxzJw50wIYsdWrV3Pccccxfvx4Ro4cGXWcyKVScPvtMGxYWOxRtSqccw5cdBFUxD6z2dnZzvqlkauvvpomTZpw9913bxpr1qxZdIEEQL169ba4vuqqq2jRogX77rtvRIkyg7eAVa5KS0uZMGECa9asoUuXLlHHib3BgwfTu3dvDjzwwKijRG7lSjj88LBh85o1sNde8O9/w9VXV0z5A1i0aBGNGjWiefPmHH300bz//vsV84X1g5544gk6duzIH/7wB7bffnt22203xo8fH3Usfcu6det44IEHGDRoEAkfsN8qzgCqXMyZM4cuXbrw9ddfU6tWLR577DEKCgqijhVrEyZM4M0332TWrFlRR4nc%2B%2B/DwQfDggXhFu%2BoUWF1b5UK/Ctxp06duO%2B%2B%2B2jVqhWffvopI0eOZM8992TevHnUqVOn4oJok/fff59x48Zx7rnncuGFF/L6668zZMgQcnJyOPHEE6OOJ2DixImsXLmSgQMHRh2l0vMkEDxfsDysW7eOxYsXs3LlSh555BHuuOMOXnjhBUtgRJYsWULHjh2ZOnUqu%2ByyCwD77bcfu%2B66K2PGjIk4XcVasAD22y8s8mjSBB59NJzZG7U1a9bQokULzj//fM4999yo48RStWrV6NixIzNmzNg0NmTIEGbNmsWrr74aYTJt1LNnT6pVq8aTTz4ZdZRKL9a3gIuKiigoKKCwsDDqKBmnWrVqtGzZko4dOzJq1Ch22WUXbrzxxqhjxdbs2bNZvnw5HTp0IDs7m%2BzsbF544QVuuukmsrOzt3jAOpMtXw49e4by164dvPZaepQ/gJo1a9KuXTsWLVoUdZTYatiw4ff%2Bktq6dWsWL14cUSJ920cffcT06dM55ZRToo6SEWJ9C3jw4MEMHjx40wygyk8qlaKkpCTqGLF1wAEHMGfOnC3GTjrpJHbeeWcuuOCCWKw%2BTaXCPn4ffQQ77QTPPgvfebY8UiUlJcyfP5%2B999476iix1bVrVxYsWLDF2MKFC9lhhx0iSqRvu/vuu9l%2B%2B%2B3p3bt31FEyQqwLoMrHhRdeSK9evWjSpAmrVq1iwoQJPP/880yZMiXqaLGVm5tL27ZttxirWbMmderU%2Bd54pnrySZgyJezl99hj0Ze/4cOH06dPH5o2bcry5csZOXIkyWSSAQMGRBssxs455xz23HNPrrzySvr378/rr7/O7bffzu233x51tNjbsGEDd999NwMGDCA72%2BpSFvxTVJn79NNPOeGEE1i6dCn5%2Bfm0b9%2BeKVOm0L1796ijKcZuuCH885xzIB12I/r444855phj%2BPzzz6lXrx6dO3dm5syZzjZFqLCwkMcee4wRI0ZwxRVX0Lx5c8aMGcNxxx0XdbTYmz59OosXL2bQoEFRR8kYLgLBRSBSplu9GvLzYcMG%2BOADcGs3SXEX60UgkuLhgw9C%2BatTx/InSWABlBQDG%2B9zuG%2BsJAUWQEkZr1mzUP4%2B/xz%2B%2B9%2Bo00hS9CyAkjJeXh506hR%2B/dBD0WaRpHRgAZQUC6eeGv557bXhHGBJijMLoKRYOOEE%2BP3v4bPPwrm/khRnFkBJsVC1KowfH54FvPdeuO22qBNJUnQsgJJiY%2B%2B9YeTI8OvBg2HixGjzSFJULICSYmXECBg4EEpLoX//cCycJMWNBVBSrCQS4VbwUUfB%2BvVw5JHhWpLixAIoKXays%2BGBB2DQoHBCyGmnwXnnhVlBSYoDC6CkWMrOhjvugEsvDdejR0OvXmGzaEnKdLEugEVFRRQUFFBYWBh1FEkRSCTgsstgwgSoUQOmTYPddoNXXok6mSSVr0QqtfGUzPhKJpPk5%2BdTXFxMXl5e1HEkRWDOnPA84MKFUKVKmBm88MIwUyhJmSbWM4CStFG7dvDGG3DcceG5wEsvDdvGLFoUdTJJKnsWQEn6n9zcsDjkgQfC%2BcEzZ8Iuu8BNN4VSKEmZwgIoSd9x3HHhlvABB8DatXD22bDvvrBgQdTJJKlsWAAl6Qc0bQpTp8LYsVCrFrz8cpgN/NvfYN26qNNJ0taxAErSj6hSBc44A%2BbOhYMOgpISuPhi2H33UAglqbKyAErSz9hhB5g0KTwbWK8ezJsXFoiccor7BkqqnCyAkvQLJBLh2cD580PxA7jzTvj978NRci4SkVSZWAAl6VeoUycUvpdfhvbt4csvw1FynTvD669HnU6SfhkLoCT9Bl27wuzZcMMNYfuYWbOgUyc4%2BWRYvjzqdJL00yyAkvQbZWfD0KHh9JATTwxjd90FrVrBmDGwfn20%2BSTpx1gAJWkrNWgA994bzhDefXcoLoZzzgm3iJ95Jup0kvR9FkBJKiN77hmeAxw/PqwWfvfdsH3MIYe4ibSk9GIBlKQylJUVVgkvXAjnnhtuEz/9NLRtG2YFV6yIOqEkWQAlqVzUrg3XXRc2ke7dG775JjwXuNNOUFTk84GSomUBlKRy9Pvfw1NPhWcB27SBL76AP/0pHCs3aRKkUlEnlBRHsS6ARUVFFBQUUFhYGHUUSRmuRw94%2B%2B0w%2B1e3bthQunfv8Izg3LlRp5MUN4lUyr9/JpNJ8vPzKS4uJi8vL%2Bo4kjLcypUwciTcdFO4FVylSnhu8IoroH79qNNJioNYzwBKUhRq14bRo8Ms4BFHhGPkbr89PB84ahSsXRt1QkmZzgIoSRFp0QL%2B%2BU948UXo2BFWrYILL4Sdd4aHHvJ8YUnlxwIoSRHbe2947TW4/35o3BgWL4bjjoMuXcKZw5JU1iyAkpQGqlSB448P%2BweOHAm1aoVNpffeG448Et57L%2BqEkjKJBVCS0kj16nDRRbBoEZx6aiiGjzwCrVvDsGFuJC2pbFgAJSkNNWgQFob8%2B9/Qs2dYLXz99dCyJdx4I6xbF3VCSZWZBVCS0ljbtjBlCkyeHDaS/vJLGDo0jE%2Bc6EbSkn4bC6AkVQIHHRQ2kr7tNth%2B%2B3CL%2BLDDYP/9YfbsqNNJqmwsgJJUSWRnw2mnwf/7f2G7mG22gRdegMJCGDAAPv446oSSKgsLoCRVMrm58Le/wYIFYbuYVAruuw9atYJLLoHVq6NOKCndWQAlqZJq2hQeeCBsF7PXXuEEkb/%2BNRTBu%2B6C0tKoE0pKVxZASarkCgvDaSL//CfsuCMsXQonnxxOF/nXv6JOJykdWQAlKQMkEuFc4XfegWuvhfz8sGikWzc49NCwwbQkbWQBlKQMkpMDw4eHhSKDB0NWFjwukpjUAAAXVklEQVT%2BeNhC5pxz3EhaUhDrAlhUVERBQQGFhYVRR5GkMlW3LtxyC8yZAwcfDN98A2PGhI2kb745bCwtKb4SqZTbiCaTSfLz8ykuLiYvLy/qOJJU5p55JhwlN29euG7dGq67Dnr1ijaXpGjEegZQkuKiZ8/wTODYsWF2cP78MDPYq1f4taR4sQBKUkxkZ8MZZ4RTRIYNg6pVwzFz7drBkCHwxRdRJ5RUUSyAkhQztWvD6NHhdnC/fmG/wJtvhp128vlAKS4sgJIUUzvtBBMnwvTpYRZwxYowE7jrrjB1atTpJJUnC6AkxdwBB8Cbb8K4ceH5wHfeCc8M9ukTbhdLyjwWQEkS2dnwxz%2BGwnfOOeH6qafC/oHnnQfJZNQJJZUlC6AkaZPateH668P%2Bgb16hecBR4/efL7whg1RJ5RUFiyAkqTv2XlnmDQpzAK2agWffhrOF%2B7cGWbOjDqdpK1lAZQk/ajevcNs4LXXQm4uzJoFXbrAiSfC0qVRp5P0W1kAJUk/qVq1cL7wokVw0klh7P77w8zgNdfAunXR5pP061kAJUm/SP364TnA116DTp1g9Wq44AJo2xYmT446naRfI%2B0L4MCBA0kkElu8OnfuvMXnlJSUcNZZZ1G3bl1q1qxJ3759%2BfjjjyNKLEmZbY89YMYMuOeeUAoXLQrHyvXrB%2B%2B/H3U6Sb9E2hdAgIMOOoilS5duek2aNGmLjw8dOpTHHnuMCRMm8PLLL7N69WoOOeQQSktLI0osSZmtShUYMAAWLAjHymVnwxNPQEEBXHIJfPVV1Akl/ZREKpVKRR3ipwwcOJCVK1cyceLEH/x4cXEx9erV4/777%2Beoo44C4JNPPqFJkyZMmjSJnj17/uzXSCaT5OfnU1xcTF5eXpnml6Q4mD8/nCIyfXq4btoUbrgBDjsMEolos0n6vkoxA/j888%2Bz/fbb06pVK0499VSWL1%2B%2B6WOzZ89m/fr19OjRY9NYo0aNaNu2LTNmzPjB9yspKSGZTG7xkiT9dq1bh%2BPj/vnPUP4WL4YjjoCDDgqzhJLSS9oXwF69evHggw/y3HPPcd111zFr1iy6detGSUkJAMuWLaNatWpsu%2B22W/y%2B%2BvXrs2zZsh98z1GjRpGfn7/p1aRJk3L/PiQp0yUSofTNnw8XXxxWD0%2BdGs4ZHjEC1qyJOqGkjdKqAD744IPUqlVr0%2Bull17iqKOOonfv3rRt25Y%2BffowefJkFi5cyNNPP/2T75VKpUj8yH2HESNGUFxcvOm1ZMmS8vh2JCmWatSAv/4V5s0Li0PWr4errgqbSz/yCKT3g0dSPKRVAezbty9vv/32plfHjh2/9zkNGzZkhx12YNH/Tihv0KAB69atY8WKFVt83vLly6lfv/4Pfp2cnBzy8vK2eEmSylbLlvD00/D449CsGXz8MRx5ZLgtvHBh1OmkeEurApibm0vLli03vapXr/69z/niiy9YsmQJDRs2BKBDhw5UrVqVadOmbfqcpUuXMnfuXPbcc88Kyy5J%2BmF9%2B8I778Bf/gI5OZtvC198sauFpaik9Srg1atXc9lll3HEEUfQsGFDPvzwQy688EIWL17M/Pnzyc3NBeCMM87gqaee4p577mG77bZj%2BPDhfPHFF8yePZusrKyf/TquApakivH//h%2BcdRZMmRKumzWDm2%2BGQw6JNJYUO2k1A/hdWVlZzJkzh379%2BtGqVSsGDBhAq1atePXVVzeVP4AbbriBQw89lP79%2B9O1a1dq1KjBk08%2B%2BYvKnySp4rRsCZMmhWcBmzSBDz%2BEPn3CJtIffRR1Oik%2B0noGsKI4AyhJFW/16rBY5Prr4ZtvoHr1sIn0ueeGFcSSyk9azwBKkjJXrVpw9dXw9tuwzz6wdm3YLma33eDFF6NOJ2U2C6AkKVJt2sDzz8O990K9emHByL77wkknwWefRZ1OykwWQElS5BIJOPHEcGrI6aeHsXvuCXsH3nknbNgQaTwp41gAJUlpY9tt4dZb4dVXoX17%2BPJLOOUU2G%2B/MDMoqWxYACVJaadzZ5g9G0aPhpo14aWXYNdd4aKLwrOCkraOBVCSlJays2HYsDDz17dvOFLuyivDJtLf2vtf0m9gAZQkpbWmTcNxco8%2BCr/7Hbz3HvToAccfD8uXR51OqpwsgJKkSuGww2D%2BfBgyJCwaefDBsEjk7rvBHW2lX8cCKEmqNHJz4cYb4bXXwjOBK1bAoEHQrRssXBh1OqnysABKkiqdwkKYNQuuvTacIPL882HV8N/%2BBuvWRZ1OSn%2BxLoBFRUUUFBRQWFgYdRRJ0q%2BUnQ3Dh8O8edCzJ5SUwMUXQ4cOYYZQ0o/zLGA8C1iSKrtUCh56CIYOhc8/D88InnVWmBGsVSvqdFL6ifUMoCQpMyQScNxx8O67cMIJoRDedFM4Zm7y5KjTSenHAihJyhh16sB998Ezz0CzZrB4MRx8cNgy5vPPo04npQ8LoCQp4/ToAXPnwjnnQJUqYcuY1q3h4YfdMkYCC6AkKUPVrAnXXx/OFW7bNswAHnss9OsHH38cdTopWhZASVJG22OPcK7w5ZdD1arw5JPh2cDx450NVHxZACVJGa9aNbjkEnjrLejUCZJJOO00OPBAeP/9qNNJFc8CKEmKjTZt4JVXwq3h6tXhueegXbuwYnjDhqjTSRXHAihJipWsrLA4ZM4c2G8/%2BOorOPts2GcfWLAg6nRSxbAASpJiqUULePZZGDcubBb9yivhfOHRo6G0NOp0UvmyAEqSYqtKFfjjH8Nxcj16wNdfw3nnQdeuMH9%2B1Omk8mMBlCTFXtOmMGUK3HEH5OWFs4R32w2uuQa%2B%2BSbqdFLZswBKkkQ4Tu7kk8NsYK9eUFICF1wAe%2B3lbKAyjwVQkqRvadwYnn4a7roL8vM3zwZee63PBipzWAAlSfqORAJOOikcJ3fQQWE28PzzYe%2B9YeHCqNNJW88CKEnSj2jcGCZNCs8G5uaGY%2BV22QVuvNF9A1W5xboAFhUVUVBQQGFhYdRRJElpauOzgXPnhpNDvv4ahg6Fbt08RUSVVyKV8iTEZDJJfn4%2BxcXF5OXlRR1HkpSmUim49dawVcyaNVCzJlx3XThWLpGIOp30y8V6BlCSpF8jkYAzzoD//CecHLJmTdhHsFcv%2BO9/o04n/XIWQEmSfqUdd4R//SucKZyTA888A23bwkMPhVlCKd1ZACVJ%2Bg2qVAlnCr/1FnTsCCtXwnHHwVFHwRdfRJ1O%2BmkWQEmStkLr1jBjBlx%2BOWRnwz/%2BEWYDJ02KOpn04yyAkiRtpapV4ZJLYObMUAiXLYPeveH002H16qjTSd9nAZQkqYx06ACzZ4dtYgBuvx123TXsHyilEwugJEllqHp1uOEGeO45aNIE3nsvnCf8l7/A%2BvVRp5MCC6AkSeVg//3DdjHHHx9ODRk5Erp0gXffjTqZZAGUJKnc1K4N998Pf/87bLttuD28%2B%2B4wdqzbxShaFkBJkspZ//4wZw507w5r18LgwXDIIWGxiBQFC6AkSRXgd7%2BDKVNgzJiwefSkSdC%2BPTzxRNTJFEcWQEmSKkiVKnD22eFWcPv28Nln0K9fOE5uzZqo0ylOLICSJFWwNm3g9ddh2LBwfdttm7eQkSqCBVCSpAjk5MDo0TB9OjRqBAsWhFXC11wTVg1L5ckCKElShA44IGwXc/jhYZ/ACy4Ii0X%2B%2B9%2BokymTxboAFhUVUVBQQGFhYdRRJEkxVqcO/POfcMcdUKNG2ES6fXuYODHqZMpUiVTKnYiSyST5%2BfkUFxeTl5cXdRxJUowtXAjHHrv5ecA//hGuuy4UQ6msxHoGUJKkdNOqFcyYAeedF65vvRU6dgy3iaWyYgGUJCnNVKsWFoNMmwYNGsD8%2BbDHHnDzzZ4gorJhAZQkKU0deGCY%2BTvkECgpgSFDwr6Bn38edTJVdhZASZLSWL164bSQG28MM4NPPgm77ALPPx91MlVmFkBJktJcIhFm/15/HXbeGT75BLp1g7/8Bb75Jup0qowsgJIkVRK77AJvvAGDBoVnAUeOhP33hyVLok6mysYCKElSJVKzJtx5Jzz8MOTmwssvh2L4%2BONRJ1NlYgGUJKkSOvpoeOstKCyEFSvg0EPDbeKSkqiTqTKwAEqSVEm1aBFmAIcNC9c33xzOE160KNpcSn8WQEmSKrFq1WD0aHj66XCk3FtvQYcOMGFC1MmUziyAkiRlgIMPhrffhr33hlWr4Jhj4LTTYO3aqJMpHVkAJUnKEI0bw3PPwcUXh61jxo%2BHTp3g3XejTqZ0YwGUJCmDZGfDX/8KU6fC9tvDnDnhLOEHH4w6mdKJBVCSpAx04IHhlvD%2B%2B8OaNXD88d4S1maxLoBFRUUUFBRQWFgYdRRJkspcw4YwbRpccsnmW8KdO8PChVEnU9QSqVQqFXWIqCWTSfLz8ykuLiYvLy/qOJIklbnp0%2BG442D5cqhVC%2B64A446KupUikqsZwAlSYqLAw8MW8Tssw%2BsXh02kh482I2j48oCKElSTDRqBM8%2BCyNGhOuxY2GvveCDD6LNpYpnAZQkKUays%2BHKK8PG0dttB2%2B8AbvvDk8%2BGXUyVSQLoCRJMXTwweGWcKdOsHIl9O0bZga/%2BSbqZKoIFkBJkmKqaVN48UUYMiRcX3UVdO8Oy5ZFm0vlzwIoSVKMVasGN94If/97WB38/POw227w0ktRJ1N5sgBKkiT694dZs6BNmzADuP/%2BcN114GZxmckCKEmSANh5Z3jttbBfYGkpDB8Of/gDJJNRJ1NZswBKkqRNataE%2B%2B%2BHoiKoWhUeeQQKC2HevKiTqSxZACVJ0hYSCTjzzPAcYOPG4ei4PfaACROiTqayYgGUJEk/qFMnePPNcIrIV1/BMcfA0KGwfn3UybS1Ii2Ajz76KD179qRu3bokEgnefvvt731OSUkJZ511FnXr1qVmzZr07duXjz/%2BeIvPWbx4MX369KFmzZrUrVuXIUOGsG7duor6NiRJylj16sGUKZtPD7nxRujWDZYujTaXtk6kBXDNmjV07dqVq6666kc/Z%2BjQoTz22GNMmDCBl19%2BmdWrV3PIIYdQWloKQGlpKb1792bNmjW8/PLLTJgwgUceeYRhw4ZV1LchSVJGy8oKp4dMnAh5efDyy9ChA7zyStTJ9FslUqnoF3h/%2BOGHNG/enLfeeotdd91103hxcTH16tXj/vvv56ijjgLgk08%2BoUmTJkyaNImePXsyefJkDjnkEJYsWUKjRo0AmDBhAgMHDmT58uXk5eX97NdPJpPk5%2BdTXFz8iz5fkqS4WrgQDj88LArJzoYxY8LzgolE1Mn0a6T1M4CzZ89m/fr19OjRY9NYo0aNaNu2LTNmzADg1VdfpW3btpvKH0DPnj0pKSlh9uzZP/i%2BJSUlJJPJLV6SJOnntWoFM2fCUUeFY%2BP%2B9CcYOBDWro06mX6NtC6Ay5Yto1q1amy77bZbjNevX59l/zunZtmyZdSvX3%2BLj2%2B77bZUq1Zt0%2Bd816hRo8jPz9/0atKkSfl8A5IkZaBateDhh2H06HB7%2BL77oGtX%2BOijqJPpl6qwAvjggw9Sq1atTa%2BXtuKMmVQqReJbc82JH5h3/u7nfNuIESMoLi7e9FqyZMlvziJJUhwlEjBsGEybBnXrwltvhecCp0%2BPOpl%2BiQorgH379uXtt9/e9OrYsePP/p4GDRqwbt06VqxYscX48uXLN836NWjQ4HszfStWrGD9%2BvXfmxncKCcnh7y8vC1ekiTp19t/f5g9Gzp2hC%2B%2BgJ49w8xg9CsM9FMqrADm5ubSsmXLTa/q1av/7O/p0KEDVatWZdq0aZvGli5dyty5c9lzzz0B6NKlC3PnzmXpt9ajT506lZycHDp06FD234gkSdpC06Zh0%2BiBA2HDBjjvPDj2WFizJupk%2BjHZUX7xL7/8ksWLF/PJJ58AsGDBAiDM6jVo0ID8/HxOPvlkhg0bRp06ddhuu%2B0YPnw47dq148ADDwSgR48eFBQUcMIJJ3Dttdfy5ZdfMnz4cE499VRn9iRJqiDbbAN33RVmAocODaeGzJ8Pjz0GzZtHnU7fFekikCeeeILddtuN3r17A3D00Uez2267ceutt276nBtuuIFDDz2U/v3707VrV2rUqMGTTz5JVlYWAFlZWTz99NNss802dO3alf79%2B3PooYcyevToSL4nSZLiKpGAwYPhuedg%2B%2B3h3/8OhfDZZ6NOpu9Ki30Ao%2BY%2BgJIkla2PP4bDDoM33oAqVcJzgUOHul9gukjrbWAkSVLl1LhxeC5wwIDwXOC554Zfu19gerAASpKkcrHNNnD33eG0kKwsuP9%2B2GefMDuoaFkAJUlSuUkk4OyzYepUqFMn3BLu2BH%2Bd6CXImIBlCRJ5a5bN5g1C9q1g08/hf32gzvvjDpVfFkAJUlShWjePMz8HXEErF8Pp5wCQ4aEM4VVsSyAkiSpwtSqBf/3f3D55eH65pvhoIPgyy%2BjzRU3FkBJklShqlSBSy6BRx%2BFmjXDPoF77AHvvBN1sviwAEqSpEgcdhi8%2Bio0awbvvQedO8NTT0WdKh4sgJIkKTLt2oXFIfvuC6tWQd%2B%2BcM014DEV5csCKEmSIlW3btgm5vTTQ/G74AIYOBC%2B/jrqZJkr1gWwqKiIgoICCgsLo44iSVKsVasG48aFRSFZWXDffWHrmGXLok6WmTwLGM8CliQpnUyfDn/4A6xcCU2awBNPwK67Rp0qs8R6BlCSJKWfAw%2BE116DVq1gyRLo2hUmTow6VWaxAEqSpLTTqlUogd27w1dfweGHw1VXuTikrFgAJUlSWqpdGyZNgsGDQ/EbMSIsDikpiTpZ5WcBlCRJaSs7G265BYqKNi8OOeAA%2BOyzqJNVbhZASZKU9s48EyZPhvx8eOUVTw7ZWhZASZJUKXTvHk4OadECPvwQunSBZ56JOlXlZAGUJEmVRuvWMHMm7L03JJPQuzeMHRt1qsrHAihJkiqVunVh2jQYMABKS8MikbPPDr/WL2MBlCRJlU5ODtx9N1x5Zbi%2B6Sbo1y%2BcJ6yfZwGUJEmVUiIRtob5xz9gm23g6adh331h/fqok6U/C6AkSarUjjwSXngB6teHE0%2BEqlWjTpT%2BsqMOIEmStLX22APmzYPttos6SeVgAZQkSRmhTp2oE1Qe3gKWJEmKGQugJElSzMS6ABYVFVFQUEBhYWHUUSRJkipMIpVKpaIOEbVkMkl%2Bfj7FxcXk5eVFHUeSJKlcxXoGUJIkKY4sgJIkSTFjAZQkSYoZC6AkSVLMWAAlSZJixgIoSZIUMxZASZKkmLEASpIkxYwFUJIkKWYsgJIkSTFjAZQkSYoZC6AkSVLMWAAlSZJixgIoSZIUM7EugEVFRRQUFFBYWBh1FEmSpAqTSKVSqahDRC2ZTJKfn09xcTF5eXlRx5EkSSpXsZ4BlCRJiiMLoCRJUsxYACVJkmLGAihJkhQzFkBJkqSYsQBKkiTFjAVQkiQpZiyAkiRJMWMBlCRJihkLoCRJUsxYACVJkmLGAihJkhQzFkBJkqSYsQBKkiTFjAVQkiQpZhKpVCoVdYiopVIpVq1aRW5uLolEIuo4kiRJ5coCKEmSFDPeApYkSYoZC6AkSVLMWAAlSZJixgIoSZIUMxZASZKkmLEASpIkxYwFUJIkKWYsgJIkSTFjAZQkSYoZC6AkSVLMWAAlSZJixgIoSZIUMxZASZKkmLEASpIkxYwFUJIkKWYsgJIkSTFjAZQkSYoZC6AkSVLMWAAlSZJixgIoSZIUMxZASZKkmLEASpIkxYwFUJIkKWYsgJIkSTFjAZQkSYoZC6AkSVLMWAAlSZJixgIoSZIUMxZASZKkmLEASpIkxYwFUJIkKWYsgJIkSTFjAZQkSYoZC6AkSVLMWAAlSZJixgIoSZIUMxZASZKkmLEASpIkxYwFUJIkKWYsgJIkSTFjAZQkSYoZC6AkSVLMWAAlSZJixgIoSZIUMxZASZKkmLEASpIkxYwFUJIkKWYsgJIkSTFjAZQkSYoZC6AkSVLM/H/Vpix/yaIpvwAAAABJRU5ErkJggg%3D%3D'}