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"""LMFDB genus 2 curves used by generate.py.
These are the LMFDB genus 2 curve rows with conductor at most 1000 from
`g2c_curves`, sorted by conductor and curve label. The real period is the
NumberDB value. The BSD fields are kept only for independent consistency
checks; generate.py transcribes the real_period field.
"""
CURVE_DATA = [{'label': '169.a.169.1',
'class_label': '169.a',
'conductor': 169,
'equation': '[[0,0,0,0,1,1],[1,1,0,1]]',
'real_period': '32.667031090507096110005902370',
'real_period_prec': 97,
'leading_coeff': '0.0904903908324296291135897572580154122647328643874476536',
'leading_coeff_prec': 180,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 19,
'analytic_rank': 0},
{'label': '196.a.21952.1',
'class_label': '196.a',
'conductor': 196,
'equation': '[[1,3,6,7,6,3,1],[0,1,1]]',
'real_period': '11.777147840612829156092291191',
'real_period_prec': 97,
'leading_coeff': '0.109047665190859529223076770287488695296415160221137294',
'leading_coeff_prec': 180,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 12,
'analytic_sha': 1,
'torsion_order': 36,
'analytic_rank': 0},
{'label': '249.a.249.1',
'class_label': '249.a',
'conductor': 249,
'equation': '[[0,1,1],[1,0,0,1]]',
'real_period': '25.783703374249836805826663230',
'real_period_prec': 97,
'leading_coeff': '0.1315495070114787592134013430121752606933130670903651314',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 14,
'analytic_rank': 0},
{'label': '249.a.6723.1',
'class_label': '249.a',
'conductor': 249,
'equation': '[[2,3,1,1,0,-1],[1,0,0,1]]',
'real_period': '25.783703374249836805826663230',
'real_period_prec': 97,
'leading_coeff': '0.1315495070114787592134013430121752606933130670903651314',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 4,
'analytic_sha': 1,
'torsion_order': 28,
'analytic_rank': 0},
{'label': '256.a.512.1',
'class_label': '256.a',
'conductor': 256,
'equation': '[[0,-1,1,1,-3,2],[1]]',
'real_period': '26.841829436926411242441864998',
'real_period_prec': 97,
'leading_coeff': '0.1342091471846320562122093249902145220212570013682479272',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 2,
'analytic_sha': 1,
'torsion_order': 20,
'analytic_rank': 0},
{'label': '277.a.277.1',
'class_label': '277.a',
'conductor': 277,
'equation': '[[0,-1,-1],[1,1,1,1]]',
'real_period': '32.205748623977585285035922248',
'real_period_prec': 97,
'leading_coeff': '0.1431366605510114901557152099923829602231949697145570071',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 15,
'analytic_rank': 0},
{'label': '277.a.277.2',
'class_label': '277.a',
'conductor': 277,
'equation': '[[-6,11,-19,14,-9,1],[1]]',
'real_period': '3.5784165137752872538928802498',
'real_period_prec': 97,
'leading_coeff': '0.1431366605510114901557152099923829602231949697145570071',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 5,
'analytic_rank': 0},
{'label': '294.a.294.1',
'class_label': '294.a',
'conductor': 294,
'equation': '[[0,0,1,0,1],[1,0,0,1]]',
'real_period': '21.451533113384156318783711456',
'real_period_prec': 97,
'leading_coeff': '0.1489689799540566411026646628887640297214854916698568385',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 12,
'analytic_rank': 0},
{'label': '294.a.8232.1',
'class_label': '294.a',
'conductor': 294,
'equation': '[[-14,-9,4,0,-2],[1,0,0,1]]',
'real_period': '7.1505110377947187729279038187',
'real_period_prec': 97,
'leading_coeff': '0.1489689799540566411026646628887640297214854916698568385',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 3,
'analytic_sha': 1,
'torsion_order': 12,
'analytic_rank': 0},
{'label': '295.a.295.1',
'class_label': '295.a',
'conductor': 295,
'equation': '[[0,0,-1],[1,0,0,1]]',
'real_period': '29.256600301110768975528859924',
'real_period_prec': 97,
'leading_coeff': '0.1492683688832182090588207138996158657800381952357760759',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 14,
'analytic_rank': 0},
{'label': '295.a.295.2',
'class_label': '295.a',
'conductor': 295,
'equation': '[[-608,389,22,-40,0,1],[1,1,1]]',
'real_period': '0.59707347553287283623528285560',
'real_period_prec': 97,
'leading_coeff': '0.1492683688832182090588207138996158657800381952357760759',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 2,
'analytic_rank': 0},
{'label': '324.a.648.1',
'class_label': '324.a',
'conductor': 324,
'equation': '[[0,0,1,2,2,1],[1,1,0,1]]',
'real_period': '25.521768502968100246680260022',
'real_period_prec': 97,
'leading_coeff': '0.1736174728093068043991854423241781659285820614500843449',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 3,
'analytic_sha': 1,
'torsion_order': 21,
'analytic_rank': 0},
{'label': '336.a.172032.1',
'class_label': '336.a',
'conductor': 336,
'equation': '[[-56,0,-75,0,15,0,-1],[0,1,0,1]]',
'real_period': '0.35606624427548203153735808065',
'real_period_prec': 97,
'leading_coeff': '0.1780331221377410157686790403274917258490726146167025864',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 2,
'torsion_order': 2,
'analytic_rank': 0},
{'label': '349.a.349.1',
'class_label': '349.a',
'conductor': 349,
'equation': '[[0,0,-1,-1],[1,1,1,1]]',
'real_period': '27.988484124630923062484101243',
'real_period_prec': 97,
'leading_coeff': '0.1656123320984078287720952736293483346027630844236898789',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 13,
'analytic_rank': 0},
{'label': '353.a.353.1',
'class_label': '353.a',
'conductor': 353,
'equation': '[[0,0,1],[1,1,0,1]]',
'real_period': '22.495494617313959436594497587',
'real_period_prec': 97,
'leading_coeff': '0.1859131786554872680710289056816858155417289571348692034',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 11,
'analytic_rank': 0},
{'label': '360.a.6480.1',
'class_label': '360.a',
'conductor': 360,
'equation': '[[-5,0,7,0,-3],[0,1,0,1]]',
'real_period': '24.163379013806891814785835469',
'real_period_prec': 97,
'leading_coeff': '0.1887763985453663423030143396008739906269923065172255391',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 8,
'analytic_sha': 1,
'torsion_order': 32,
'analytic_rank': 0},
{'label': '363.a.11979.1',
'class_label': '363.a',
'conductor': 363,
'equation': '[[0,2,4,2,0,1],[1,0,1]]',
'real_period': '18.970595995348840324264371503',
'real_period_prec': 97,
'leading_coeff': '0.1897059599534884032426437150258731309381975729352148588',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 4,
'analytic_sha': 1,
'torsion_order': 20,
'analytic_rank': 0},
{'label': '363.a.43923.1',
'class_label': '363.a',
'conductor': 363,
'equation': '[[-2,1,10,-7,-13,11],[0,0,1]]',
'real_period': '3.7941191990697680648528743005',
'real_period_prec': 97,
'leading_coeff': '0.1897059599534884032426437150258731309381975729352148588',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 5,
'analytic_sha': 1,
'torsion_order': 10,
'analytic_rank': 0},
{'label': '388.a.776.1',
'class_label': '388.a',
'conductor': 388,
'equation': '[[0,1,2,0,-1],[1,1,0,1]]',
'real_period': '29.135501294589510562690767160',
'real_period_prec': 97,
'leading_coeff': '0.1982006890788402079094610010913380998860510457153074278',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 3,
'analytic_sha': 1,
'torsion_order': 21,
'analytic_rank': 0},
{'label': '389.a.389.1',
'class_label': '389.a',
'conductor': 389,
'equation': '[[7,16,0,-8,-2,1],[0,1,0,1]]',
'real_period': '19.798620130087333303502099784',
'real_period_prec': 97,
'leading_coeff': '0.1979862013008733330350209978381275022945283583377101838',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 10,
'analytic_rank': 0},
{'label': '389.a.389.2',
'class_label': '389.a',
'conductor': 389,
'equation': '[[0,0,1,2,2,1],[1,1]]',
'real_period': '19.798620130087333303502099784',
'real_period_prec': 97,
'leading_coeff': '0.1979862013008733330350209978381275022945283583377101838',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 10,
'analytic_rank': 0},
{'label': '394.a.3152.1',
'class_label': '394.a',
'conductor': 394,
'equation': '[[0,0,0,0,0,-1],[1,1]]',
'real_period': '20.078274363938156440808077800',
'real_period_prec': 97,
'leading_coeff': '0.2007827436393815644080807779968133033949398154305736677',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 4,
'analytic_sha': 1,
'torsion_order': 20,
'analytic_rank': 0},
{'label': '394.a.394.1',
'class_label': '394.a',
'conductor': 394,
'equation': '[[-9,17,0,-12,1,2],[0,1,0,1]]',
'real_period': '20.078274363938156440808077800',
'real_period_prec': 97,
'leading_coeff': '0.2007827436393815644080807779968133033949398154305736677',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 10,
'analytic_rank': 0},
{'label': '400.a.409600.1',
'class_label': '400.a',
'conductor': 400,
'equation': '[[1,0,4,0,4,0,1],[]]',
'real_period': '7.9770949425165642272240469499',
'real_period_prec': 97,
'leading_coeff': '0.221585970625460117422890193054109675226210830212863684',
'leading_coeff_prec': 180,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 9,
'analytic_sha': 1,
'torsion_order': 18,
'analytic_rank': 0},
{'label': '427.a.2989.1',
'class_label': '427.a',
'conductor': 427,
'equation': '[[-4,4,4,-5,-1,1],[1,0,0,1]]',
'real_period': '18.613176125827424009186451473',
'real_period_prec': 97,
'leading_coeff': '0.1899303686308920817263923619718777416326660023276608068',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 2,
'analytic_sha': 1,
'torsion_order': 14,
'analytic_rank': 0},
{'label': '448.a.448.1',
'class_label': '448.a',
'conductor': 448,
'equation': '[[-7,0,0,0,1],[0,1,0,1]]',
'real_period': '7.7927889653116448250938531878',
'real_period_prec': 97,
'leading_coeff': '0.2164663601475456895859403663284466809402159513646999589',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 6,
'analytic_rank': 0},
{'label': '448.a.448.2',
'class_label': '448.a',
'conductor': 448,
'equation': '[[7,0,0,0,-2],[0,1,0,1]]',
'real_period': '31.171155861246579300375412751',
'real_period_prec': 97,
'leading_coeff': '0.2164663601475456895859403663284466809402159513646999589',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 12,
'analytic_rank': 0},
{'label': '450.a.2700.1',
'class_label': '450.a',
'conductor': 450,
'equation': '[[0,1,3,3,3,1],[1,0,0,1]]',
'real_period': '18.778995718540437249393578211',
'real_period_prec': 97,
'leading_coeff': '0.1956145387347962213478497730349625509052434223455857702',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 6,
'analytic_sha': 1,
'torsion_order': 24,
'analytic_rank': 0},
{'label': '450.a.36450.1',
'class_label': '450.a',
'conductor': 450,
'equation': '[[-16,-6,28,-9,-4,1],[1,0,0,1]]',
'real_period': '18.778995718540437249393578211',
'real_period_prec': 97,
'leading_coeff': '0.1956145387347962213478497730349625509052434223455857702',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 6,
'analytic_sha': 1,
'torsion_order': 24,
'analytic_rank': 0},
{'label': '461.a.461.1',
'class_label': '461.a',
'conductor': 461,
'equation': '[[-2,3,0,-3,0,1],[0,0,0,1]]',
'real_period': '12.048434897160179656106314867',
'real_period_prec': 97,
'leading_coeff': '0.2458864264726567276756390789225886309416527367578934646',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 7,
'analytic_rank': 0},
{'label': '461.a.461.2',
'class_label': '461.a',
'conductor': 461,
'equation': '[[-306,272,10,-39,-1,1],[1]]',
'real_period': '0.24588642647265672767563907892',
'real_period_prec': 97,
'leading_coeff': '0.2458864264726567276756390789225886309416527367578934646',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 1,
'analytic_rank': 0},
{'label': '464.a.29696.1',
'class_label': '464.a',
'conductor': 464,
'equation': '[[0,0,-2,-4,3,8],[1,1]]',
'real_period': '14.421430832107244729188977786',
'real_period_prec': 97,
'leading_coeff': '0.2253348567516756988935777779077256040399977849725265406',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 4,
'analytic_sha': 1,
'torsion_order': 16,
'analytic_rank': 0},
{'label': '464.a.29696.2',
'class_label': '464.a',
'conductor': 464,
'equation': '[[0,1,16,72,33,4],[0,1]]',
'real_period': '1.8026788540134055911486222233',
'real_period_prec': 97,
'leading_coeff': '0.2253348567516756988935777779077256040399977849725265406',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 2,
'analytic_sha': 1,
'torsion_order': 4,
'analytic_rank': 0},
{'label': '464.a.464.1',
'class_label': '464.a',
'conductor': 464,
'equation': '[[0,0,0,-1,-2,-2,-1],[1,1]]',
'real_period': '14.421430832107244729188977786',
'real_period_prec': 97,
'leading_coeff': '0.2253348567516756988935777779077256040399977849725265406',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 8,
'analytic_rank': 0},
{'label': '472.a.60416.1',
'class_label': '472.a',
'conductor': 472,
'equation': '[[0,0,2,4,5,8],[1,1]]',
'real_period': '7.2783183261440169353621046154',
'real_period_prec': 97,
'leading_coeff': '0.2274474476920005292300657692297720450965366729119791884',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 2,
'analytic_sha': 1,
'torsion_order': 8,
'analytic_rank': 0},
{'label': '472.a.944.1',
'class_label': '472.a',
'conductor': 472,
'equation': '[[0,1,0,-2,-1,1],[1,0,1]]',
'real_period': '29.113273304576067741448418461',
'real_period_prec': 97,
'leading_coeff': '0.2274474476920005292300657692297720450965366729119791884',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 2,
'analytic_sha': 1,
'torsion_order': 16,
'analytic_rank': 0},
{'label': '476.a.952.1',
'class_label': '476.a',
'conductor': 476,
'equation': '[[54,-75,25,7,-5],[1,0,0,1]]',
'real_period': '26.722339106329632512148602520',
'real_period_prec': 97,
'leading_coeff': '0.2474290657993484491865611344477742612525507854093420892',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 3,
'analytic_sha': 1,
'torsion_order': 18,
'analytic_rank': 0},
{'label': '484.a.1936.1',
'class_label': '484.a',
'conductor': 484,
'equation': '[[0,0,1,0,2,0,1],[1]]',
'real_period': '15.318968322656240372379308249',
'real_period_prec': 97,
'leading_coeff': '0.2042529109687498716317241099813480511445765355604950860',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 3,
'analytic_sha': 1,
'torsion_order': 15,
'analytic_rank': 0},
{'label': '504.a.27216.1',
'class_label': '504.a',
'conductor': 504,
'equation': '[[21,0,15,0,3],[0,1,0,1]]',
'real_period': '7.7826994443874239386151756765',
'real_period_prec': 97,
'leading_coeff': '0.2432093576371069980817242398901724857138305628680486319',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 8,
'analytic_sha': 1,
'torsion_order': 16,
'analytic_rank': 0},
{'label': '523.a.523.1',
'class_label': '523.a',
'conductor': 523,
'equation': '[[0,0,0,-1,-1,1],[1,1]]',
'real_period': '24.819904126775716300411713441',
'real_period_prec': 97,
'leading_coeff': '0.2481990412677571630041171344077874577286868196753029986',
'leading_coeff_prec': 183,
'regulator': '1.0',
'regulator_prec': 7,
'tamagawa_product': 1,
'analytic_sha': 1,
'torsion_order': 10,
'analytic_rank': 0},
{'label': '523.a.523.2',
'class_label': '523.a',
'conductor': 523,
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