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A	av.fq.one_rational_point Abelian varieties with one rational point av.fq.angle_rank Angle rank of a set av.aut_group Automorphism group
B	av.fq.bass_zfv Bass Frobenius order
C	av.fq.weil_polynomial Characteristic polynomial of an abelian variety over a finite field av.endomorphism_ring_conductor Conductor av.fq.frobenius_angles_correctness Correctness of Frobenius angles
D	av.decomposition Decomposition into isogeny factors av.deligne_module Deligne module
E	av.endomorphism_field Endomorphism field av.fq.endomorphism_ring_notation Endomorphism ring notation
F	av.fq.search_input Find an isogeny class of abelian varieties av.fq.frobenius_angles Frobenius angles av.fq.frobenius_order Frobenius Order av.fq.class_number_1 Function fields of class number 1
G	av.fq.galois_group Galois group of an isogeny class of abelian varieties av.galois_rep Galois representations attached to an abelian variety av.geometrically_simple Geometrically simple av.geometrically_squarefree Geometrically squarefree abelian variety
H	av.fq.honda_tate Honda-Tate theorem
I	av.fq.zfv_index Index of maximal order av.fq.zfv_real_index Index of Real Order av.fq.initial_coefficients Initial coefficients of the L-polynomial av.fq.abvar.data Isogeny class data av.isogeny_class Isogeny class of an abelian variety av.isogeny Isogeny of abelian varieties av.fq.isogeny_class_size Isomorphism classes within an isogeny class
J	av.fq.jacobian Jacobian of a curve
L	av.fq.l-polynomial L-polynomial of an abelian variety av.fq.lmfdb_label Labels for isogeny classes of abelian varieties over finite fields
M	av.fq.maximal_zfv Maximal Frobenius order
N	av.fq.newton_elevation Newton polygon elevation av.fq.number_field Number field of an isogeny class of abelian varieties av.hyperelliptic_count Number of hyperelliptic Jacobians av.jacobian_count Number of Jacobians
O	av.fq.ordinary Ordinary
P	av.fq.p_rank p-rank av.fq.curve_point_counts Point counts of the curve av.polarization Polarization av.potential_toric_rank Potential toric rank av.princ_polarizable Principally polarizable
R	av.fq.zfv_rel_disc_norm Relative discriminant norm
S	av.semiabelian_variety Semiabelian variety av.simple Simple abelian variety av.squarefree Squarefree abelian variety av.fq.supersingular Supersingular abelian variety
T	av.tate_module Tate module of an abelian variety av.theta_divisor Theta divisor on a principally polarized abelian variety av.twist Twist of an abelian variety
W	av.weak_equivalence_class weak equivalence av.fq.weak_equivalence_class Weak equivalence class