Add documentation for elliptic curves over finite fields #4044
Annotations
10 warnings
../../../.julia/packages/Documenter/bYYzK/src/Utilities/Utilities.jl#L34
2350 docstrings not included in the manual:
residual_polynomial :: Tuple{NewtonPolygon{ZZPolyRingElem}, Line}
root_lattice :: Tuple{Vector{Tuple{Symbol, Int64}}}
divisor_lenstra :: Tuple{ZZRingElem, ZZRingElem, ZZRingElem}
prime_decomposition :: Union{Tuple{NfAbsOrd{NfAbsNS, NfAbsNSElem}, Union{Integer, ZZRingElem}}, Tuple{NfAbsOrd{NfAbsNS, NfAbsNSElem}, Union{Integer, ZZRingElem}, Int64}, Tuple{NfAbsOrd{NfAbsNS, NfAbsNSElem}, Union{Integer, ZZRingElem}, Int64, Int64}}
prime_decomposition :: Union{Tuple{Map, NfOrdIdl}, Tuple{Map, NfOrdIdl, NfOrd}}
issimple_known
zeros :: Tuple{ZZPolyRingElem}
EquationOrder :: Tuple{QQPolyRingElem}
EquationOrder :: Tuple{ZZPolyRingElem}
EquationOrder :: Union{Tuple{NumField{QQFieldElem}}, Tuple{NumField{QQFieldElem}, Bool}}
chain_complex :: Tuple{Vararg{Map{GrpAbFinGen, GrpAbFinGen}}}
ray_class_field :: Tuple{NfAbsOrdIdl, Vector{<:InfPlc}}
ray_class_field :: Union{Tuple{T}, Tuple{S}, Tuple{S, T}} where {S<:Union{Hecke.MapClassGrp, MapRayClassGrp}, T}
_local_genera :: Tuple{ZZRingElem, Int64, Int64, Int64, Int64, Bool}
mul_red! :: Tuple{nf_elem, nf_elem, nf_elem, Bool}
roots_upper_bound :: Tuple{arb_poly}
roots_upper_bound :: Tuple{acb_poly}
roots_upper_bound :: Tuple{RealPoly}
roots_upper_bound :: Tuple{ComplexPoly}
fmpz_mod
is_similar :: Union{Tuple{T}, Tuple{MatElem{T}, MatElem{T}}} where T<:FieldElem
compose :: Tuple{TorQuadModuleMor, TorQuadModuleMor}
compose :: Tuple{QuadBin{ZZRingElem}, QuadBin{ZZRingElem}}
compose :: Tuple{Vector{Isogeny}}
compose :: Tuple{Isogeny, Isogeny}
ZZModMatrixSpace
csgn :: Tuple{ca}
csgn :: Tuple{qqbar}
isbijective
is_integral :: Tuple{Hecke.AbsAlgAssElem}
isrepresented_by
FqPolyRingElem
isindex_divisor
fpMPolyRingElem
conductor :: Tuple{T} where T<:Union{ClassField, Hecke.ClassField_pp}
conductor :: Union{Tuple{Hecke.AlgAssAbsOrd, Hecke.AlgAssAbsOrd}, Tuple{Hecke.AlgAssAbsOrd, Hecke.AlgAssAbsOrd, Symbol}}
conductor :: Tuple{EllCrv{nf_elem}}
conductor :: Tuple{Union{Integer, ZZRingElem}}
conductor :: Tuple{NfOrd, NfOrd}
conductor :: Tuple{EllCrv{QQFieldElem}}
conductor :: Tuple{NfOrd}
GFPFmpzAbsSeriesRing
tate_pairing :: Union{Tuple{T}, Tuple{EllCrvPt{T}, EllCrvPt{T}, Union{Integer, ZZRingElem}}} where T<:FinFieldElem
is_supersingular :: Union{Tuple{EllCrv{T}}, Tuple{T}} where T<:FinFieldElem
zero_map :: Tuple{GrpAbFinGen}
normal_basis :: Union{Tuple{T}, Tuple{T, T}} where T<:FinField
transitive_closure :: Tuple{Nemo.FinFieldMorphism}
field :: Tuple{Hecke.MPolyFact.RootCtx, MatElem}
isequivalent_with_isometry
artin_schreier_equation :: Tuple{Int64, FinFieldElem}
local_multiplicative_group_modulo_squares :: Tuple{Vector{ZZRingElem}}
_isotropic_subspace :: Tuple{Hecke.QuadSpace{QQField, QQMatrix}}
coprime_base_insert :: Tuple{Any, Any}
nullspace :: Union{Tuple{SMat{T}}, Tuple{T}} where T<:FieldElement
tan :: Tuple{ca}
pmaximal_overorder :: Tuple{Hecke.AlgAssRelOrd, Union{NfAbsOrdIdl, Hecke.NfRelOrdIdl}}
pmaximal_overorder :: Tuple{NfAbsOrd, ZZRingElem}
GaloisFmpzMatSpace
FqDefaultMPolyRing
hasroot
asin :: Tuple{ca}
isdefinite
torsion_points :: Tuple{EllCrv{QQFieldElem}}
islocally_represented_by
isabsolute
hermitian_structure :: Tuple{ZZLat, QQMatrix}
prevpow2 :: Tuple{ZZRingElem}
rres :: Union{Tuple{T}, Tuple{S}, Tuple{PolyRingElem{T}, PolyRingElem{T}}} where {S<:Union{Integer, ZZRingElem}, T<:ResElem{S}}
rres :: Tuple{ZZPolyRingElem, ZZPolyRingElem}
hensel_qf :: Union{Tuple{T}, Tuple{T, T, Any, Any, Any}} where T<:Union{ZZModMatrix, zzModMatrix}
clrbit! :: Tuple{ZZRingElem, Int64}
FqNmodMatSpace
rising_factorial2 :: Union{Tuple{RealFieldElem, Int64}, Tuple{RealFieldElem, Int64, Int64}}
rising_factorial2 :: Tuple{acb, Int64}
rising_factorial2 :: Tuple{ComplexFieldElem, Int64}
rising_factorial2 :: Tuple{arb, Int64}
const_glaisher :: Tuple{ArbField}
con
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