2351 docstrings not included in the manual: flog :: Tuple{ZZRingElem, ZZRingElem} fq_abs_series FqPolyRepMPolyRing AbsSpace is_prime_power_with_data :: Tuple{Union{Integer, ZZRingElem}} ZZRingElem :: Tuple{qqbar} ZZRingElem :: Tuple{arb} ZZRingElem ZZRingElem :: Tuple{RealFieldElem} prime_decomposition_type :: Union{Tuple{T}, Tuple{T, NfAbsOrdIdl}} where T<:Union{ClassField, Hecke.ClassField_pp} prime_decomposition_type :: Union{Tuple{T}, Tuple{NfOrd, T}} where T<:Union{Integer, ZZRingElem} parent :: Tuple{NumFieldOrdElem} parent :: Tuple{Hecke.AlgAssRelOrdElem} homogeneous_equation :: Tuple{HypellCrv} ball :: Tuple{arb, arb} ball :: Tuple{RealFieldElem, RealFieldElem} FqPolyRepField hadamard :: Tuple{ZZMatrixSpace} isimaginary isinfinite abelian_group_homomorphism :: Tuple{TorQuadModuleMor} isconductor root :: Tuple{ZZRingElem, Int64} root :: Tuple{qqbar, Int64} root :: Tuple{QQFieldElem, Int64} root :: Tuple{arb, Int64} root :: Union{Tuple{RealFieldElem, Int64}, Tuple{RealFieldElem, Int64, Int64}} fmpz to_hecke :: Tuple{IOStream, SMat} to_hecke :: Tuple{String, SMat} QQMPolyRing is_integral_model :: Union{Tuple{EllCrv{T}}, Tuple{T}} where T<:Union{QQFieldElem, nf_elem} convergents :: Tuple{Vector{ZZRingElem}} islocal_norm divexact_left :: Union{Tuple{T}, Tuple{T, T}, Tuple{T, T, Bool}} where T<:Union{Hecke.AlgAssAbsOrdElem, Hecke.AlgAssRelOrdElem} divexact_left :: Union{Tuple{T}, Tuple{S}, Tuple{Hecke.AlgAssAbsOrdIdl{S, T}, Hecke.AlgAssAbsOrdIdl{S, T}}} where {S, T} divexact_left :: Union{Tuple{U}, Tuple{T}, Tuple{S}, Tuple{Hecke.AlgAssRelOrdIdl{S, T, U}, Hecke.AlgAssRelOrdIdl{S, T, U}}} where {S, T, U} divexact_left :: Tuple{Hecke.AbsAlgAssElem, Hecke.AbsAlgAssElem} sqrtpos :: Union{Tuple{RealFieldElem}, Tuple{RealFieldElem, Int64}} sqrtpos :: Tuple{arb} zzModRing annihilator :: Union{Tuple{ResElem{T}}, Tuple{T}} where T<:Union{Integer, ZZRingElem} cispi :: Union{Tuple{ComplexFieldElem}, Tuple{ComplexFieldElem, Int64}} cispi :: Tuple{acb} FqAbsSeriesRing basis_of_differentials :: Tuple{AbstractAlgebra.Generic.FunctionField} real :: Tuple{ca} real :: Tuple{qqbar} evaluate2 :: Tuple{acb_poly, acb} evaluate2 :: Tuple{arb_poly, arb} evaluate2 :: Union{Tuple{RealPoly, RealFieldElem}, Tuple{RealPoly, RealFieldElem, Int64}} evaluate2 :: Union{Tuple{ComplexPoly, ComplexFieldElem}, Tuple{ComplexPoly, ComplexFieldElem, Int64}} _FiniteField :: Tuple isirreducible_easy data :: Tuple{TorQuadModuleElem} ZLat FpFieldElem disc_log_ph :: Union{Tuple{T}, Tuple{T, T, ZZRingElem, Int64}} where T<:RingElem degree :: Tuple{Hecke.AlgAssRelOrd} degree :: Tuple{Divisor} degree :: Tuple{NfAbsOrdIdl} degree :: Tuple{Isogeny} degree :: Tuple{Hecke.AlgAssAbsOrd} degree :: Tuple{NumFieldOrd} solve_ut :: Union{Tuple{T}, Tuple{MatElem{T}, MatElem{T}}} where T gamma_lower_regularized :: Tuple{arb, arb} gamma_lower_regularized :: Union{Tuple{RealFieldElem, RealFieldElem}, Tuple{RealFieldElem, RealFieldElem, Int64}} gamma_lower_regularized :: Union{Tuple{ComplexFieldElem, ComplexFieldElem}, Tuple{ComplexFieldElem, ComplexFieldElem, Int64}} gamma_lower_regularized :: Tuple{acb, acb} pselmer_group_fac_elem :: Tuple{Int64, Vector{<:NfOrdIdl}} pselmer_group_fac_elem :: Tuple{Int64, Vector{ZZRingElem}} formal_x :: Union{Tuple{EllCrv}, Tuple{EllCrv, Int64}} _M_p :: Tuple{Any, Any} change_coefficient_ring :: Tuple{Ring, Hecke.ModAlgAssLat} isconjugate isisometric zzModMPolyRingElem is_locally_isomorphic :: Union{Tuple{T}, Tuple{T, T}} where T<:Union{Hecke.NfAbsOrdFracIdl{AnticNumberField, nf_elem}, Hecke.AlgAssAbsOrdIdl, NfAbsOrdIdl} tates_algorithm_local :: Tuple{EllCrv{QQFieldElem}, Any} tates_algorithm_local :: Tuple{Any, Any} naive_height :: Union{Tuple{EllCrvPt{QQFieldElem}}, Tuple{EllCrvPt{QQFieldElem}, Int64}} naive_height :: Uni