2319 docstrings not included in the manual: elementary_divisors :: Tuple{TorQuadModule} elementary_divisors :: Union{Tuple{MatElem{T}}, Tuple{T}} where T j_invariant :: Union{Tuple{ComplexFieldElem}, Tuple{ComplexFieldElem, Int64}} j_invariant :: Tuple{acb} infinite_divisor :: Tuple{Divisor} supersingular_polynomial :: Tuple{Union{Integer, ZZRingElem}} quartic_local_solubility :: NTuple{5, Any} clog :: Tuple{ZZRingElem, ZZRingElem} isless_abs fpMatrix is_torsion_unit :: Union{Tuple{NfOrdElem}, Tuple{NfOrdElem, Bool}} is_torsion_unit :: Union{Tuple{nf_elem}, Tuple{nf_elem, Bool}} islll_reduced unique_integer :: Tuple{arb} unique_integer :: Tuple{arb_poly} unique_integer :: Tuple{ComplexFieldElem} unique_integer :: Tuple{ComplexPoly} unique_integer :: Tuple{acb_poly} unique_integer :: Tuple{RealFieldElem} unique_integer :: Tuple{RealPoly} unique_integer :: Tuple{acb} gamma_regularized :: Tuple{arb, arb} gamma_regularized :: Tuple{acb, acb} gamma_regularized :: Union{Tuple{ComplexFieldElem, ComplexFieldElem}, Tuple{ComplexFieldElem, ComplexFieldElem, Int64}} gamma_regularized :: Union{Tuple{RealFieldElem, RealFieldElem}, Tuple{RealFieldElem, RealFieldElem, Int64}} neron_tate_height :: Union{Tuple{EllCrvPt{T}}, Tuple{T}, Tuple{EllCrvPt{T}, Int64}} where T<:Union{QQFieldElem, nf_elem} isinduced factor :: Tuple{ZZRingElem} isogeny_map_phi :: Tuple{Isogeny} is_equal_real :: Tuple{qqbar, qqbar} equation :: Tuple{HypellCrv} negation_map :: Tuple{EllCrv} contains_nonpositive :: Tuple{arb} contains_nonpositive :: Tuple{RealFieldElem} islocally_isometric_kirschmer rational_isometry_class :: Tuple{ZZGenus} rational_isometry_class :: Tuple{ZZLocalGenus} maximal_submodules :: Union{Tuple{Hecke.ModAlgAss{S, T, V}}, Tuple{V}, Tuple{T}, Tuple{S}, Tuple{Hecke.ModAlgAss{S, T, V}, Int64}, Tuple{Hecke.ModAlgAss{S, T, V}, Int64, Any}} where {S, T, V} finite_split :: Tuple{Divisor} absolute_anti_uniformizer :: Tuple{NumFieldOrdIdl} is_embedded :: Union{Tuple{T}, Tuple{T, T}} where T<:FinField lgamma :: Tuple{arb} lgamma :: Union{Tuple{ComplexFieldElem}, Tuple{ComplexFieldElem, Int64}} lgamma :: Union{Tuple{RealFieldElem}, Tuple{RealFieldElem, Int64}} lgamma :: Tuple{acb} exp_pi_i :: Tuple{qqbar} factor_mod_pk :: Tuple{Hecke.HenselCtx, Int64} factor_mod_pk :: Tuple{ZZPolyRingElem, Int64, Int64} reduce_mod_powers :: Tuple{nf_elem, Int64, Vector{NfOrdIdl}} support :: Tuple{Divisor} right_kernel_basis :: Union{Tuple{MatElem{T}}, Tuple{T}} where T<:FieldElem _block_indices_vals :: Tuple{Union{ZZModMatrix, zzModMatrix}, Any} finite_maximal_order :: Tuple{AbstractAlgebra.Generic.FunctionField} restrict :: Tuple{InfPlc, NumField} rand :: Union{Tuple{RealField}, Tuple{RealField, Int64}} rand :: Tuple{CalciumQQBarField} rand :: Tuple{ArbField} rand :: Union{Tuple{T}, Tuple{PolyRing{T}, Int64}} where T<:ResElem{ZZRingElem} pol_length :: Tuple{ZZLaurentSeriesRingElem} get_b_c_integral :: Tuple{Any} isprincipal_non_maximal fq_nmod_rel_series xxgcd :: Union{Tuple{S}, Tuple{ResElem{S}, ResElem{S}}} where S<:Union{Integer, ZZRingElem} root :: Tuple{Hecke.MPolyFact.RootCtx, Int64, Int64} isqrtrem :: Tuple{ZZRingElem} gen :: Tuple{FqField} gen :: Tuple{FqPolyRepField} gen :: Tuple{AnticNumberField} SMatSpace hasse_invariant :: Tuple{AbstractLat, Any} is_unit :: Tuple{ZZLaurentSeriesRingElem} is_unit :: Tuple{FlintPuiseuxSeriesElem} is_unit :: Tuple{nf_elem} is_unit :: Tuple{T} where T<:Union{ZZModPolyRingElem, zzModPolyRingElem} gen_mod_pk :: Union{Tuple{ZZRingElem}, Tuple{ZZRingElem, ZZRingElem}} bessel_y :: Tuple{acb, acb} bessel_y :: Union{Tuple{ComplexFieldElem, ComplexFieldElem}, Tuple{ComplexFieldElem, ComplexFieldElem, Int64}} gfp_rel_series nf :: Tuple{NumFieldOrd} nf :: Tuple{Hecke.NfRelOrdFracIdl} nf :: Tuple{NumFieldOrdIdl} root