Query:
/api/av_fq_isog/?_offset=0
{'abvar_count': 4988, 'abvar_counts': [4988, 24880144, 128100943100, 646117833647104, 3255243547658442428, 16409851623109437610000, 82721210695577594516905148, 416997622434205038544983834624, 2102085018129621344876490980315900, 10596610554571922139069570662990535184], 'abvar_counts_str': '4988 24880144 128100943100 646117833647104 3255243547658442428 16409851623109437610000 82721210695577594516905148 416997622434205038544983834624 2102085018129621344876490980315900 10596610554571922139069570662990535184 ', 'angle_corank': 1, 'angle_rank': 1, 'angles': [0.187913521440082, 0.812086478559918], 'center_dim': 4, 'cohen_macaulay_max': 1, 'curve_count': 72, 'curve_counts': [72, 4934, 357912, 25426014, 1804229352, 128101602278, 9095120158392, 645753530189374, 45848500718449032, 3255243544307003654], 'curve_counts_str': '72 4934 357912 25426014 1804229352 128101602278 9095120158392 645753530189374 45848500718449032 3255243544307003654 ', 'curves': ['y^2=22*x^6+15*x^5+27*x^4+24*x^3+17*x^2+32*x+27', 'y^2=12*x^6+34*x^5+47*x^4+26*x^3+48*x^2+11*x+47', 'y^2=8*x^6+63*x^5+4*x^4+39*x^3+41*x^2+47*x+33', 'y^2=31*x^6+37*x^5+22*x^4+58*x^3+2*x^2+40*x+47', 'y^2=4*x^6+46*x^5+12*x^4+51*x^3+14*x^2+67*x+45', 'y^2=21*x^6+37*x^5+5*x^4+7*x^3+13*x^2+57*x+30', 'y^2=57*x^6+69*x^5+56*x^4+51*x^3+30*x^2+63*x+41', 'y^2=40*x^6+57*x^5+22*x^4+25*x^3+65*x^2+38*x+1', 'y^2=67*x^6+44*x^5+12*x^4+33*x^3+29*x^2+53*x+7', 'y^2=6*x^6+26*x^5+54*x^4+62*x^3+28*x^2+44*x+35', 'y^2=5*x^6+66*x^5+29*x^4+14*x^3+29*x^2+66*x+5', 'y^2=35*x^6+36*x^5+61*x^4+27*x^3+61*x^2+36*x+35', 'y^2=58*x^6+60*x^5+59*x^4+44*x^3+3*x^2+57*x+59', 'y^2=55*x^6+8*x^5+22*x^4+49*x^3+20*x^2+16*x+29', 'y^2=49*x^6+57*x^5+70*x^4+25*x^3+19*x^2+58*x+23', 'y^2=5*x^6+52*x^5+68*x^4+45*x^3+64*x^2+7*x+53', 'y^2=64*x^6+34*x^5+11*x^4+29*x^3+18*x^2+49*x+64', 'y^2=22*x^6+25*x^5+6*x^4+61*x^3+55*x^2+59*x+22', 'y^2=41*x^6+34*x^5+56*x^4+29*x^3+47*x^2+37*x+23', 'y^2=3*x^6+25*x^5+37*x^4+61*x^3+45*x^2+46*x+19', 'y^2=55*x^6+39*x^5+53*x^4+25*x^3+38*x^2+66*x+25', 'y^2=17*x^6+31*x^5+70*x^4+58*x^3+40*x^2+44*x+58', 'y^2=48*x^6+4*x^5+64*x^4+51*x^3+67*x^2+24*x+51', 'y^2=67*x^6+29*x^5+41*x^4+38*x^3+19*x^2+49*x+44', 'y^2=43*x^6+61*x^5+3*x^4+53*x^3+62*x^2+59*x+24', 'y^2=17*x^6+35*x^5+33*x^4+66*x^3+40*x^2+70*x+41', 'y^2=48*x^6+32*x^5+18*x^4+36*x^3+67*x^2+64*x+3', 'y^2=45*x^6+63*x^5+9*x^4+43*x^3+55*x^2+65*x+11', 'y^2=13*x^6+59*x^5+29*x^4+56*x^3+44*x^2+53*x+10', 'y^2=x^6+68*x^5+5*x^4+69*x^3+62*x^2+24*x+10', 'y^2=7*x^6+50*x^5+35*x^4+57*x^3+8*x^2+26*x+70', 'y^2=25*x^6+13*x^5+65*x^4+23*x^3+8*x^2+69*x+67', 'y^2=33*x^6+20*x^5+29*x^4+19*x^3+56*x^2+57*x+43', 'y^2=57*x^6+11*x^5+4*x^4+32*x^3+70*x^2+26*x+66', 'y^2=44*x^6+6*x^5+28*x^4+11*x^3+64*x^2+40*x+36', 'y^2=20*x^5+35*x^4+35*x^3+65*x^2+51*x+55', 'y^2=69*x^5+32*x^4+32*x^3+29*x^2+2*x+30', 'y^2=63*x^6+70*x^5+37*x^4+8*x^3+67*x^2+56*x+36', 'y^2=70*x^6+21*x^5+20*x^4+4*x^3+53*x^2+66*x+15', 'y^2=46*x^6+8*x^4+56*x^2+16', 'y^2=27*x^6+34*x^4+25*x^2+31', 'y^2=42*x^6+11*x^5+13*x^3+11*x+29', 'y^2=56*x^6+66*x^5+25*x^4+48*x^3+52*x^2+63*x+58', 'y^2=30*x^6+40*x^5+18*x^4+26*x^3+34*x^2+3*x+34', 'y^2=68*x^6+67*x^5+55*x^4+40*x^3+25*x^2+21*x+25', 'y^2=8*x^6+9*x^5+42*x^4+64*x^3+53*x^2+60*x+24', 'y^2=56*x^6+63*x^5+10*x^4+22*x^3+16*x^2+65*x+26', 'y^2=66*x^6+44*x^5+40*x^4+28*x^3+26*x^2+69*x+30', 'y^2=13*x^6+6*x^5+20*x^4+25*x^3+28*x^2+43*x+5', 'y^2=28*x^6+58*x^5+67*x^4+33*x^3+68*x^2+29*x+4', 'y^2=54*x^6+51*x^5+43*x^4+18*x^3+50*x^2+61*x+28', 'y^2=x^6+37*x^5+58*x^4+55*x^3+9*x^2+7*x+54', 'y^2=7*x^6+46*x^5+51*x^4+30*x^3+63*x^2+49*x+23', 'y^2=53*x^6+68*x^5+39*x^4+9*x^3+3*x^2+39*x+64', 'y^2=16*x^6+50*x^5+60*x^4+63*x^3+21*x^2+60*x+22', 'y^2=27*x^6+33*x^5+42*x^4+8*x^3+2*x^2+59*x+65', 'y^2=34*x^6+39*x^5+25*x^4+6*x^3+47*x^2+66*x+26', 'y^2=25*x^6+60*x^5+33*x^4+42*x^3+45*x^2+36*x+40', 'y^2=24*x^6+15*x^5+17*x^4+5*x^3+45*x^2+40*x+65', 'y^2=60*x^6+64*x^5+32*x^4+61*x^3+23*x^2+10*x+56', 'y^2=65*x^6+22*x^5+11*x^4+x^3+19*x^2+70*x+37', 'y^2=17*x^6+59*x^5+41*x^4+29*x^3+2*x^2+46*x+3', 'y^2=48*x^6+58*x^5+3*x^4+61*x^3+14*x^2+38*x+21', 'y^2=41*x^6+26*x^5+40*x^4+66*x^3+39*x^2+28*x+4', 'y^2=63*x^6+25*x^5+50*x^4+14*x^3+29*x^2+38*x+65', 'y^2=15*x^6+33*x^5+66*x^4+27*x^3+61*x^2+53*x+29', 'y^2=40*x^6+60*x^5+41*x^4+4*x^3+67*x^2+49*x+3', 'y^2=67*x^6+65*x^5+3*x^4+28*x^3+43*x^2+59*x+21', 'y^2=34*x^6+55*x^5+12*x^4+2*x^3+66*x^2+13*x+30', 'y^2=6*x^6+20*x^5+12*x^4+22*x^3+21*x^2+21*x+22', 'y^2=42*x^6+69*x^5+13*x^4+12*x^3+5*x^2+5*x+12', 'y^2=63*x^6+67*x^5+43*x^4+65*x^3+63*x^2+33*x+29', 'y^2=9*x^6+45*x^5+42*x^4+48*x^3+42*x^2+45*x+9', 'y^2=63*x^6+31*x^5+10*x^4+52*x^3+10*x^2+31*x+63', 'y^2=47*x^6+47*x^5+14*x^4+65*x^3+58*x^2+24*x+5', 'y^2=45*x^6+45*x^5+27*x^4+29*x^3+51*x^2+26*x+35', 'y^2=41*x^6+25*x^5+20*x^4+63*x^3+41*x^2+3*x+48', 'y^2=30*x^6+39*x^5+39*x^4+34*x^3+4*x^2+35*x+69', 'y^2=67*x^6+30*x^5+37*x^4+28*x^3+39*x^2+45*x+57', 'y^2=36*x^6+13*x^5+8*x^4+7*x^3+34*x^2+5*x+3', 'y^2=39*x^6+20*x^5+56*x^4+49*x^3+25*x^2+35*x+21', 'y^2=47*x^6+21*x^5+26*x^4+34*x^3+16*x^2+28*x+23', 'y^2=45*x^6+5*x^5+40*x^4+25*x^3+41*x^2+54*x+19', 'y^2=14*x^6+8*x^5+38*x^4+19*x^3+61*x^2+57*x+27', 'y^2=22*x^6+24*x^5+10*x^4+47*x^3+21*x^2+32*x+19', 'y^2=60*x^6+36*x^5+10*x^4+19*x^3+61*x^2+36*x+11', 'y^2=2*x^6+25*x^5+66*x^4+x^3+22*x^2+20*x+57', 'y^2=14*x^6+33*x^5+36*x^4+7*x^3+12*x^2+69*x+44', 'y^2=62*x^6+12*x^5+2*x^4+14*x^3+6*x^2+70*x+27', 'y^2=8*x^6+13*x^5+14*x^4+27*x^3+42*x^2+64*x+47', 'y^2=67*x^6+55*x^5+17*x^4+70*x^3+27*x^2+67*x+36', 'y^2=43*x^6+40*x^5+2*x^4+16*x^3+60*x^2+68*x+31', 'y^2=17*x^6+67*x^5+14*x^4+41*x^3+65*x^2+50*x+4', 'y^2=45*x^6+7*x^5+56*x^4+21*x^3+25*x^2+51*x+52', 'y^2=5*x^6+46*x^5+5*x^4+15*x^3+26*x^2+34*x+47', 'y^2=38*x^6+18*x^5+15*x^4+23*x^3+28*x^2+40*x+13', 'y^2=49*x^6+55*x^5+42*x^4+33*x^3+25*x^2+70*x+7', 'y^2=8*x^6+4*x^5+25*x^4+11*x^3+13*x^2+20*x+33', 'y^2=56*x^6+28*x^5+33*x^4+6*x^3+20*x^2+69*x+18', 'y^2=55*x^6+43*x^5+28*x^4+61*x^3+49*x^2+3*x+3'], 'dim1_distinct': 2, 'dim1_factors': 2, 'dim2_distinct': 0, 'dim2_factors': 0, 'dim3_distinct': 0, 'dim3_factors': 0, 'dim4_distinct': 0, 'dim4_factors': 0, 'dim5_distinct': 0, 'dim5_factors': 0, 'endomorphism_ring_count': 10, 'g': 2, 'galois_groups': ['2T1', '2T1'], 'geom_dim1_distinct': 1, 'geom_dim1_factors': 2, 'geom_dim2_distinct': 0, 'geom_dim2_factors': 0, 'geom_dim3_distinct': 0, 'geom_dim3_factors': 0, 'geom_dim4_distinct': 0, 'geom_dim4_factors': 0, 'geom_dim5_distinct': 0, 'geom_dim5_factors': 0, 'geometric_center_dim': 2, 'geometric_extension_degree': 2, 'geometric_galois_groups': ['2T1'], 'geometric_number_fields': ['2.0.88.1'], 'geometric_splitting_field': '2.0.88.1', 'geometric_splitting_polynomials': [[22, 0, 1]], 'group_structure_count': 2, 'has_geom_ss_factor': False, 'has_jacobian': 1, 'has_principal_polarization': 1, 'hyp_count': 100, 'id': 59913, 'is_cyclic': False, 'is_geometrically_simple': False, 'is_geometrically_squarefree': False, 'is_primitive': True, 'is_simple': False, 'is_squarefree': True, 'is_supersingular': False, 'jacobian_count': 100, 'label': '2.71.a_acc', 'max_divalg_dim': 1, 'max_geom_divalg_dim': 1, 'max_twist_degree': 6, 'newton_coelevation': 2, 'newton_elevation': 0, 'noncyclic_primes': [2], 'number_fields': ['2.0.88.1', '2.0.88.1'], 'p': 71, 'p_rank': 2, 'p_rank_deficit': 0, 'poly': [1, 0, -54, 0, 5041], 'poly_str': '1 0 -54 0 5041 ', 'primitive_models': [], 'q': 71, 'real_poly': [1, 0, -196], 'simple_distinct': ['1.71.ao', '1.71.o'], 'simple_factors': ['1.71.aoA', '1.71.oA'], 'simple_multiplicities': [1, 1], 'singular_primes': ['2,F+3', '7,-2*F-2*V'], 'slopes': ['0A', '0B', '1A', '1B'], 'splitting_field': '2.0.88.1', 'splitting_polynomials': [[22, 0, 1]], 'twist_count': 6, 'twists': [['2.71.abc_na', '2.5041.aee_tfy', 2], ['2.71.bc_na', '2.5041.aee_tfy', 2], ['2.71.a_cc', '2.25411681.vfg_ippiio', 4], ['2.71.ao_ev', '2.128100283921.cxaga_dhzyjkdvy', 6], ['2.71.o_ev', '2.128100283921.cxaga_dhzyjkdvy', 6]], 'weak_equivalence_count': 10, 'zfv_index': 784, 'zfv_index_factorization': [[2, 4], [7, 2]], 'zfv_is_bass': True, 'zfv_is_maximal': False, 'zfv_plus_index': 1, 'zfv_plus_index_factorization': [], 'zfv_plus_norm': 7744, 'zfv_singular_count': 4, 'zfv_singular_primes': ['2,F+3', '7,-2*F-2*V']}