LMFDB - Newform data

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Column	Type
Nk2	integer
analytic_conductor	double precision
analytic_rank	smallint
analytic_rank_proved	boolean
artin_degree	integer
artin_field	numeric[]
artin_field_label	text
artin_image	text
atkin_lehner_eigenvals	integer[]
atkin_lehner_string	text
char_conductor	integer
char_degree	integer
char_is_minimal	boolean
char_is_real	boolean
char_orbit_index	smallint
char_orbit_label	text
char_order	integer
char_parity	smallint
char_values	jsonb
cm_discs	integer[]
conrey_index	integer
dim	integer
embedded_related_objects	text[]
field_disc	numeric
field_disc_factorization	numeric[]
field_poly	numeric[]
field_poly_is_cyclotomic	boolean
field_poly_is_real_cyclotomic	boolean
field_poly_root_of_unity	integer
fricke_eigenval	smallint
has_non_self_twist	smallint
hecke_cutters	jsonb
hecke_orbit	integer
hecke_orbit_code	bigint
hecke_ring_generator_nbound	integer
hecke_ring_index	numeric
hecke_ring_index_factorization	numeric[]
hecke_ring_index_proved	boolean
inner_twist_count	integer
inner_twists	integer[]
is_cm	boolean
is_largest	boolean
is_maximal	boolean
is_polredabs	boolean
is_rm	boolean
is_self_dual	boolean
is_self_twist	boolean
is_twist_minimal	boolean
label	text
level	integer
level_is_powerful	boolean
level_is_prime	boolean
level_is_prime_power	boolean
level_is_prime_square	boolean
level_is_square	boolean
level_is_squarefree	boolean
level_primes	integer[]
level_radical	integer
minimal_twist	text
nf_label	text
prim_orbit_index	smallint
projective_field	numeric[]
projective_field_label	text
projective_image	text
projective_image_type	text
qexp_display	text
related_objects	text[]
relative_dim	integer
rm_discs	integer[]
sato_tate_group	text
self_twist_discs	integer[]
self_twist_type	smallint
space_label	text
trace_display	numeric[]
trace_hash	bigint
trace_moments	numeric[]
trace_zratio	numeric
traces	numeric[]
weight	smallint
weight_parity	smallint

mf_newforms • Show schema

{'Nk2': 968, 'analytic_conductor': 5.589546885741242, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1]], 'atkin_lehner_string': '+', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [2, 1, [], []], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[3, [-71604, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 369098754, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '2.22.a.a', 'level': 2, 'level_is_powerful': False, 'level_is_prime': True, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2], 'level_radical': 2, 'minimal_twist': '2.22.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-2^{10}q^{2}+71604q^{3}+2^{20}q^{4}-28693770q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '21.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '2.22.a', 'trace_display': [-1024, 71604, -28693770, -853202392], 'trace_hash': 1288347653322132839, 'trace_moments': [0, {'__RealLiteral__': 0, 'data': '0.987', 'prec': 10}, 0, {'__RealLiteral__': 0, 'data': '1.987', 'prec': 14}, 0, {'__RealLiteral__': 0, 'data': '4.983', 'prec': 14}], 'trace_zratio': 0, 'traces': [1, -1024, 71604, 1048576, -28693770, -73322496, 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Column	Type
an	jsonb
ap	jsonb
char_orbit_index	smallint
field_poly	numeric[]
hecke_orbit_code	bigint
hecke_ring_character_values	jsonb
hecke_ring_cyclotomic_generator	integer
hecke_ring_denominators	numeric[]
hecke_ring_inverse_denominators	numeric[]
hecke_ring_inverse_numerators	numeric[]
hecke_ring_numerators	numeric[]
hecke_ring_power_basis	boolean
hecke_ring_rank	integer
label	text
level	integer
maxp	integer
weight	smallint

mf_hecke_nf • Show schema

{'an': [[1], [-1024], [71604], [1048576], [-28693770], [-73322496], [-853202392], [-1073741824], [-5333220387], [29382420480], [86731179612], [75082235904], [-895323442786], [873679249408], [-2054588707080], [1099511627776], [3257566804818], [5461217676288], [23032467644420], [-30087598571520], [-61092704076768], [-88812727922688], [146495714575224], [-76884209565696], [346495278609775], [916811205412864], [-1130883043338360], [-894647551393792], [-734051633521170], [2103898836049920], [-3146664162057568], [-1125899906842624], [6210299384937648], [-3335748408133632], [24481593199497840], [-5592286900518912], [-12963813600992362], [-23585246867886080], [-64108739797248744], [30809700937236480], [45714648841476042], [62558928974610432], [-24073607797047556], [90944233392832512], [153030199143888990], [-150011611725029376], [-449991905173684752], [78729430595272704], [169408457631237657], [-354811165296409600], [233254813492188072], [-938814674342772736], [2064837217091540454], 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Column	Type
ALdims	integer[]
ALdims_eis_new	integer[]
ALdims_eis_old	integer[]
ALdims_old	integer[]
Nk2	integer
a4_dim	integer
a5_dim	integer
analytic_conductor	double precision
char_conductor	integer
char_degree	integer
char_is_real	boolean
char_orbit_index	smallint
char_orbit_label	text
char_order	integer
char_parity	smallint
char_values	jsonb
conrey_index	integer
cusp_dim	integer
dihedral_dim	integer
dim	integer
eis_dim	integer
eis_new_dim	integer
hecke_cutter_primes	integer[]
hecke_orbit_code	bigint
hecke_orbit_dims	integer[]
label	text
level	integer
level_is_powerful	boolean
level_is_prime	boolean
level_is_prime_power	boolean
level_is_prime_square	boolean
level_is_square	boolean
level_is_squarefree	boolean
level_primes	integer[]
level_radical	integer
mf_dim	integer
mf_new_dim	integer
num_forms	smallint
plus_dim	integer
prim_orbit_index	smallint
relative_dim	integer
s4_dim	integer
sturm_bound	integer
trace_bound	integer
trace_display	numeric[]
traces	numeric[]
weight	smallint
weight_parity	smallint

mf_newspaces • Show schema

{'ALdims': [1, 1], 'ALdims_eis_new': [0, 0], 'ALdims_eis_old': [1, 1], 'ALdims_old': [1, 1], 'Nk2': 968, 'analytic_conductor': 5.589546885741242, 'char_conductor': 1, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [2, 1, [], []], 'conrey_index': 1, 'cusp_dim': 4, 'dim': 2, 'eis_dim': 2, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 369098754, 'hecke_orbit_dims': [1, 1], 'label': '2.22.a', 'level': 2, 'level_is_powerful': False, 'level_is_prime': True, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2], 'level_radical': 2, 'mf_dim': 6, 'mf_new_dim': 2, 'num_forms': 2, 'plus_dim': 1, 'prim_orbit_index': 1, 'relative_dim': 2, 'sturm_bound': 5, 'trace_bound': 2, 'trace_display': [0, 130920, -23718420, 574223440], 'traces': [2, 0, 130920, 2097152, -23718420, -12582912, 574223440, 0, -12275185734, 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Column	Type
conductor	integer
degree	integer
multiplicity	smallint
order	integer
parity	smallint
self_twist_disc	integer
source_char_orbit	smallint
source_dim	integer
source_hecke_orbit	integer
source_is_minimal	boolean
source_label	text
source_level	integer
target_char_orbit	smallint
target_dim	integer
target_hecke_orbit	integer
target_is_minimal	boolean
target_label	text
target_level	integer
twist_class_label	text
twist_class_level	integer
twisting_char_label	text
twisting_char_orbit	smallint
weight	smallint

mf_twists_nf • Show schema

id: 382
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2.22.a.a', 'source_level': 2, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '2.22.a.a', 'target_level': 2, 'twist_class_label': '2.22.a.a', 'twist_class_level': 2, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 22}
id: 383
{'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2.22.a.a', 'source_level': 2, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '16.22.a.a', 'target_level': 16, 'twist_class_label': '2.22.a.a', 'twist_class_level': 2, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 22}
id: 384
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2.22.a.a', 'source_level': 2, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '18.22.a.e', 'target_level': 18, 'twist_class_label': '2.22.a.a', 'twist_class_level': 2, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 22}
id: 385
{'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2.22.a.a', 'source_level': 2, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 3, 'target_is_minimal': False, 'target_label': '50.22.a.c', 'target_level': 50, 'twist_class_label': '2.22.a.a', 'twist_class_level': 2, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 22}
id: 386
{'conductor': 5, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2.22.a.a', 'source_level': 2, 'target_char_orbit': 2, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '50.22.b.a', 'target_level': 50, 'twist_class_label': '2.22.a.a', 'twist_class_level': 2, 'twisting_char_label': '5.c', 'twisting_char_orbit': 3, 'weight': 22}
id: 387
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2.22.a.a', 'source_level': 2, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': False, 'target_label': '64.22.a.b', 'target_level': 64, 'twist_class_label': '2.22.a.a', 'twist_class_level': 2, 'twisting_char_label': '8.b', 'twisting_char_orbit': 2, 'weight': 22}
id: 388
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2.22.a.a', 'source_level': 2, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 6, 'target_is_minimal': False, 'target_label': '64.22.a.f', 'target_level': 64, 'twist_class_label': '2.22.a.a', 'twist_class_level': 2, 'twisting_char_label': '8.d', 'twisting_char_orbit': 4, 'weight': 22}

Column	Type
charpoly_factorization	jsonb
hecke_orbit_code	bigint
p	integer

mf_hecke_charpolys • Show schema

id: 3250
{'charpoly_factorization': [[[1024, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 2}
id: 3251
{'charpoly_factorization': [[[-71604, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 3}
id: 3252
{'charpoly_factorization': [[[28693770, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 5}
id: 3253
{'charpoly_factorization': [[[853202392, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 7}
id: 3254
{'charpoly_factorization': [[[-86731179612, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 11}
id: 3255
{'charpoly_factorization': [[[895323442786, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 13}
id: 3256
{'charpoly_factorization': [[[-3257566804818, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 17}
id: 3257
{'charpoly_factorization': [[[-23032467644420, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 19}
id: 3258
{'charpoly_factorization': [[[-146495714575224, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 23}
id: 3259
{'charpoly_factorization': [[[734051633521170, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 29}
id: 3260
{'charpoly_factorization': [[[3146664162057568, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 31}
id: 3261
{'charpoly_factorization': [[[12963813600992362, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 37}
id: 3262
{'charpoly_factorization': [[[-45714648841476042, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 41}
id: 3263
{'charpoly_factorization': [[[24073607797047556, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 43}
id: 3264
{'charpoly_factorization': [[[449991905173684752, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 47}
id: 3265
{'charpoly_factorization': [[[-2064837217091540454, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 53}
id: 3266
{'charpoly_factorization': [[[3780497099978396340, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 59}
id: 3267
{'charpoly_factorization': [[[7619813346829729138, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 61}
id: 3268
{'charpoly_factorization': [[[18791158016925310732, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 67}
id: 3269
{'charpoly_factorization': [[[4526486567453771928, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 71}
id: 3270
{'charpoly_factorization': [[[25571455286910443926, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 73}
id: 3271
{'charpoly_factorization': [[[-99336442530925070480, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 79}
id: 3272
{'charpoly_factorization': [[[-2958180217887529284, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 83}
id: 3273
{'charpoly_factorization': [[[-118802976167736540090, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 89}
id: 3274
{'charpoly_factorization': [[[569053013925353654302, 1], 1]], 'hecke_orbit_code': 369098754, 'p': 97}

Column	Type
char_orbit_index	smallint
hecke_orbit	integer
label	text
level	integer
portrait	text
weight	smallint

mf_newform_portraits • Show schema

{'char_orbit_index': 1, 'hecke_orbit': 1, 'label': '2.22.a.a', 'level': 2, 'portrait': 'data:image/png;base64,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', 'weight': 22}

Column	Type
hecke_orbit_code	bigint
n	integer
trace_an	numeric

mf_hecke_traces • Show schema
Showing the first 100 of 258 matching records in this table.

id: 3990486
{'hecke_orbit_code': 369098754, 'n': 1, 'trace_an': 1}
id: 3990487
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Overview	Random
Universe	Knowledge

Classical	Maass
Hilbert	Bianchi

Elliptic curves over $\Q$ over number fields
Genus 2 curves
Higher genus families
Abelian varieties over $\F_{q}$
Belyi maps

Introduction

L-functions

Modular forms

Varieties

Fields

Representations

Groups

Database

This project is supported by grants from the US National Science Foundation, the UK Engineering and Physical Sciences Research Council, and the Simons Foundation.