CyclotomicField -> cyclotomic_field and so on (#1232) #4217
Annotations
10 warnings
../../../.julia/packages/Documenter/bYYzK/src/Utilities/Utilities.jl#L34
2351 docstrings not included in the manual:
fq_nmod_poly
extend_to_cyclotomic :: Tuple{CyclotomicExt, NfToNfMor}
splitting_field :: Tuple{PolyRingElem{nf_elem}}
splitting_field :: Tuple{ZZPolyRingElem}
islocally_isometric
cos_integral :: Union{Tuple{ComplexFieldElem}, Tuple{ComplexFieldElem, Int64}}
cos_integral :: Tuple{acb}
discriminant_group :: Tuple{ZZGenus}
isabsolute
sinhcosh :: Union{Tuple{ComplexFieldElem}, Tuple{ComplexFieldElem, Int64}}
sinhcosh :: Tuple{acb}
quadratic_twist :: Union{Tuple{EllCrv{T}}, Tuple{T}} where T<:FieldElem
FqPolyRepField
TorQuadModElem
is_equal_imag :: Tuple{qqbar, qqbar}
preimage :: Tuple{GrpGenToGrpGenMor, GrpGenElem}
preimage :: Tuple{Hecke.EllCrvIso, EllCrvPt}
preimage :: Tuple{TorQuadModuleMor, TorQuadModuleElem}
center :: Union{Tuple{AlgGrp{T}}, Tuple{T}} where T
center :: Union{Tuple{AlgMat{T, S}}, Tuple{S}, Tuple{T}} where {T, S}
center :: Union{Tuple{AlgAss{T}}, Tuple{T}} where T
FpMPolyRingElem
ismodular
det_divisor :: Tuple{ZZMatrix}
isintegral
FqMPolyRing
isprincipal_maximal
var :: Tuple{AnticNumberField}
qadic
fmpz_mod_abs_series
istorsion_unit_group_known
nmod_mpoly
id_hom :: Tuple{TorQuadModule}
field_of_fractions :: Tuple{Hecke.GenOrd}
is_equal_abs_imag :: Tuple{qqbar, qqbar}
formal_differential_form :: Union{Tuple{EllCrv}, Tuple{EllCrv, Int64}}
_iseven :: Tuple{MatElem}
lll_with_transform :: Union{Tuple{ZZMatrix}, Tuple{ZZMatrix, lll_ctx}}
my_log_one_minus_inner :: Tuple{ZZRingElem, Int64, Int64, Any}
minpoly :: Union{Tuple{NfAbsOrdElem}, Tuple{NfAbsOrdElem, ZZPolyRing}}
minpoly :: Tuple{Hecke.AbsAlgAssElem}
atan2 :: Tuple{arb, arb}
atan2 :: Union{Tuple{RealFieldElem, RealFieldElem}, Tuple{RealFieldElem, RealFieldElem, Int64}}
n_positive_roots :: Tuple{PolyRingElem{nf_elem}, Hecke.NumFieldEmb}
n_positive_roots :: Tuple{ZZPolyRingElem}
gamma_lower_regularized :: Union{Tuple{ComplexFieldElem, ComplexFieldElem}, Tuple{ComplexFieldElem, ComplexFieldElem, Int64}}
gamma_lower_regularized :: Tuple{arb, arb}
gamma_lower_regularized :: Union{Tuple{RealFieldElem, RealFieldElem}, Tuple{RealFieldElem, RealFieldElem, Int64}}
gamma_lower_regularized :: Tuple{acb, acb}
localization :: Union{Tuple{T}, Tuple{NfAbsOrd{AnticNumberField, T}, NfAbsOrdIdl{AnticNumberField, T}}} where T<:nf_elem
conductor :: Tuple{EllCrv{nf_elem}}
conductor :: Tuple{Union{Integer, ZZRingElem}}
conductor :: Tuple{EllCrv{QQFieldElem}}
conductor :: Tuple{T} where T<:Union{ClassField, Hecke.ClassField_pp}
conductor :: Tuple{NfOrd}
conductor :: Tuple{NfOrd, NfOrd}
conductor :: Union{Tuple{Hecke.AlgAssAbsOrd, Hecke.AlgAssAbsOrd}, Tuple{Hecke.AlgAssAbsOrd, Hecke.AlgAssAbsOrd, Symbol}}
lll_with_removal :: Union{Tuple{ZZMatrix, ZZRingElem}, Tuple{ZZMatrix, ZZRingElem, lll_ctx}}
is_nilpotent :: Union{Tuple{ResElem{T}}, Tuple{T}} where T<:Union{Integer, ZZRingElem}
asin :: Tuple{ca}
isisometric_with_isometry
exp_integral_e :: Union{Tuple{ComplexFieldElem, ComplexFieldElem}, Tuple{ComplexFieldElem, ComplexFieldElem, Int64}}
exp_integral_e :: Tuple{acb, acb}
isisotropic
gram_matrix :: Tuple{Hecke.JorDec, Int64}
gram_matrix :: Tuple{Hecke.JorDec}
trace_of_frobenius :: Union{Tuple{EllCrv{T}}, Tuple{T}} where T<:FinFieldElem
trace_of_frobenius :: Union{Tuple{T}, Tuple{EllCrv{T}, Int64}} where T<:FinFieldElem
factor_new :: Tuple{PolyRingElem{nf_elem}}
van_hoeij :: Tuple{PolyRingElem{nf_elem}, NfOrdIdl}
isogeny_from_kernel :: Tuple{EllCrv, RingElem}
EmbeddedNumFieldElem
fq_default
iscoprime
constant_field :: Tuple{AbstractAlgebra.Generic.FunctionField}
crt_env :: Union{Tuple{Vector{T}}, Tuple{T}} where T
ZZModMPolyRingElem
issubfield_normal
support :: Tuple{Divisor}
fq_nmod_mpoly
representation_matrix_mod :: Tuple{NfAbsOrdElem, ZZRingElem}
is_locally_isomorphic :: Union{Tuple{T}, Tuple{T, T}} where T<:Uni
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