Bump AA, Nemo, and Hecke compat

Project.toml

@@ -25,16 +25,16 @@ UUIDs = "cf7118a7-6976-5b1a-9a39-7adc72f591a4"
 cohomCalg_jll = "5558cf25-a90e-53b0-b813-cadaa3ae7ade"
 
 [compat]
-AbstractAlgebra = "0.42.5"
+AbstractAlgebra = "0.43.1"
 AlgebraicSolving = "0.7.0"
 Distributed = "1.6"
 GAP = "0.11.3"
-Hecke = "0.33.0"
+Hecke = "0.34.1"
 JSON = "^0.20, ^0.21"
 JSON3 = "1.13.2"
 LazyArtifacts = "1.6"
 Markdown = "1.6"
-Nemo = "0.46.2"
+Nemo = "0.47.1"
 Pkg = "1.6"
 Polymake = "0.11.20"
 Random = "1.6"

experimental/GModule/src/GaloisCohomology.jl

@@ -340,7 +340,7 @@
 Find the embedding of Gp -> G, realizing the local automorphism group
 as a subgroup of the global one.
 """
-function Oscar.decomposition_group(K::AbsSimpleNumField, mK::Map, mG::Map = automorphism_group(K)[2], mGp::Map = automorphism_group(codomain(mK), prime_field(codomain(mK))); _sub::Bool = false)
+function Oscar.decomposition_group(K::AbsSimpleNumField, mK::Map, mG::Map = automorphism_group(K)[2], mGp::Map = automorphism_group(codomain(mK), absolute_base_field(codomain(mK))); _sub::Bool = false)
   Kp = codomain(mK)
   @assert domain(mK) == K
 
@@ -998,7 +998,7 @@
   Hecke.popindent()
   @vprint :GaloisCohomology 2 " .. gathering the local modules ..\n"
   Hecke.pushindent()
-  C = [gmodule(x[1], prime_field(x[1])) for x = L];
+  C = [gmodule(x[1], absolute_base_field(x[1])) for x = L];
   I.D = [x[2] for x = C]
   I.L = [x[3] for x = C]
   @hassert :GaloisCohomology 1 all(x->is_consistent(x[1]), C)
@@ -1314,7 +1314,7 @@
     cn = data[7]
   else
     L, mL = completion(k, P)#, 40*ramification_index(P))
-    C, mGp, mU = gmodule(L, prime_field(L))
+    C, mGp, mU = gmodule(L, absolute_base_field(L))
 
     G = domain(mG)
     emb, _m = decomposition_group(k, mL, mG, mGp, _sub = true)
@@ -1860,7 +1860,7 @@
   Kp, mKp, mGp, mUp, pro, inj = completion(A, P)
   mp = decomposition_group(A.k, mKp, A.mG, mGp)
   qr = restrict(C, mp)
-  s = Hecke.Hecke.local_fundamental_class_serre(Kp, prime_field(Kp))
+  s = Hecke.Hecke.local_fundamental_class_serre(Kp, absolute_base_field(Kp))
 #  Oscar.GModuleFromGap.istwo_cocycle(Dict( (g, h) => s(mGp(g), mGp(h)) for g = domain(mGp) for h = domain(mGp)), mGp)
 
   z = gmodule(domain(mGp), [hom(domain(mUp), domain(mUp), [preimage(mUp, mGp(g)(mUp(u))) for u = gens(domain(mUp))]) for g = gens(domain(mGp))])

experimental/GModule/test/runtests.jl

@@ -220,8 +220,8 @@ end
 
   l2 = prime_decomposition(maximal_order(k), 2)
   k2, _ = Hecke.completion(k, l2[1][1], 120)
-  z = Hecke.local_fundamental_class_serre(k2, prime_field(k2))
-  C, mG, mU = Oscar.GrpCoh.gmodule(k2, prime_field(k2))
+  z = Hecke.local_fundamental_class_serre(k2, absolute_base_field(k2))
+  C, mG, mU = Oscar.GrpCoh.gmodule(k2, absolute_base_field(k2))
   G = domain(mG)
 
   pe = gen(k2)

experimental/Schemes/src/Resolution_tools.jl

@@ -57,7 +57,7 @@ julia> L[4]
 
 ```
 """
-@attr function intersection_matrix(phi::Union{BlowUpSequence,MixedBlowUpSequence})
+@attr Any function intersection_matrix(phi::Union{BlowUpSequence,MixedBlowUpSequence})
   phi.resolves_sing || error("intersection_matrix not available for partial desingularizations")
   !isdefined(phi, :is_embedded) || !phi.is_embedded || error("not available yet for embedded desingularization of curves")
   dim(domain(phi))==2 || error("not a surface -- exceptional locus not a graph")

src/InvariantTheory/invariant_rings.jl

@@ -167,7 +167,7 @@ function right_action(R::MPolyRing{T}, M::MatrixElem{T}) where {T}
       if iszero(M[i, j])
         continue
       end
-      vars[i] = addeq!(vars[i], M[i, j] * x[j])
+      vars[i] = add!(vars[i], M[i, j] * x[j])
     end
   end
 
@@ -214,7 +214,7 @@ function reynolds_operator(
   function reynolds(f::PolyRingElemT)
     g = parent(f)()
     for action in actions
-      g = addeq!(g, action(f))
+      g = add!(g, action(f))
     end
     return g * base_ring(f)(1//order(group(IR)))
   end
@@ -344,7 +344,7 @@ function reynolds_operator(
   function reynolds(f::PolyRingElemT)
     g = parent(f)()
     for (action, val) in actions_and_values
-      g = addeq!(g, action(f) * val)
+      g = add!(g, action(f) * val)
     end
     return g * base_ring(f)(1//order(group(IR)))
   end

src/NumberTheory/GaloisGrp/GaloisGrp.jl

@@ -209,9 +209,6 @@ function total_degree(I::SLPoly)
   return value(evaluate(I, [C(1) for i = 1:n]))
 end
 
-Oscar.mul!(a::BoundRingElem, b::BoundRingElem, c::BoundRingElem) = b*c
-Oscar.addeq!(a::BoundRingElem, b::BoundRingElem) = a+b
-
 #my 1st invariant!!!
 @doc raw"""
     sqrt_disc(a::Vector)

src/Rings/AbelianClosure.jl

@@ -34,9 +34,9 @@
 
 #import ..Oscar.AbstractAlgebra: promote_rule
 
-import ..Oscar: AbstractAlgebra, addeq!, base_ring, base_ring_type, characteristic, elem_type, divexact, gen,
-                has_preimage_with_preimage, is_root_of_unity, is_unit, mul!, parent,
-                parent_type, promote_rule, root, root_of_unity, roots
+import ..Oscar: AbstractAlgebra, add!, base_ring, base_ring_type, characteristic, elem_type, divexact, gen,
+                has_preimage_with_preimage, is_root_of_unity, is_unit, mul!, neg!, parent,
+                parent_type, promote_rule, root, root_of_unity, roots, @req
 
 using Hecke
 import Hecke: conductor, data
@@ -625,25 +625,39 @@
 #
 ################################################################################
 
-function addeq!(c::QQAbFieldElem, a::QQAbFieldElem)
-  _c, _a = make_compatible(c, a)
-  addeq!(_c.data, _a.data)
-  return _c
+function add!(c::QQAbFieldElem, a::QQAbFieldElem, b::QQAbFieldElem)
+  a, b = make_compatible(a, b)
+  b, c = make_compatible(b, c)
+  a, b = make_compatible(a, b)
+  c.data = add!(c.data, a.data, b.data)
+  return c
+end
+
+function add!(a::QQAbFieldElem, b::QQAbFieldElem)
+  a, b = make_compatible(a, b)
+  a.data = add!(a.data, b.data)
+  return a
 end
 
 function neg!(a::QQAbFieldElem)
-  mul!(a.data,a.data,-1)
+  a.data = neg!(a.data)
   return a
 end
 
 function mul!(c::QQAbFieldElem, a::QQAbFieldElem, b::QQAbFieldElem)
   a, b = make_compatible(a, b)
   b, c = make_compatible(b, c)
   a, b = make_compatible(a, b)
-  mul!(c.data, a.data, b.data)
+  c.data = mul!(c.data, a.data, b.data)
   return c
 end
 
+function mul!(a::QQAbFieldElem, b::QQAbFieldElem)
+  a, b = make_compatible(a, b)
+  a.data = mul!(a.data, b.data)
+  return a
+end
+
 ################################################################################
 #
 #  Ad hoc binary operations
@@ -760,7 +774,7 @@
 ###############################################################################
 
 function Oscar.root(a::QQAbFieldElem, n::Int)
-  Hecke.@req is_root_of_unity(a) "Element must be a root of unity"
+  @req is_root_of_unity(a) "Element must be a root of unity"
   o = Oscar.order(a)
   l = o*n
   mu = root_of_unity2(parent(a), Int(l))

src/Rings/MPolyQuo.jl

@@ -714,13 +714,13 @@ end
 #^(a::MPolyQuoRingElem, b::Base.Integer) = MPolyQuoRingElem(Base.power_by_squaring(a.f, b), a.P)
 
 function Oscar.mul!(a::MPolyQuoRingElem, b::MPolyQuoRingElem, c::MPolyQuoRingElem)
-  a.f = b.f*c.f
+  a.f = b.f * c.f
   a.simplified = false
   return a
 end
 
-function Oscar.addeq!(a::MPolyQuoRingElem, b::MPolyQuoRingElem)
-  a.f += b.f
+function Oscar.add!(a::MPolyQuoRingElem, b::MPolyQuoRingElem, c::MPolyQuoRingElem)
+  a.f = b.f + c.f
   a.simplified = false
   return a
 end

src/Rings/NumberField.jl

@@ -445,11 +445,6 @@ function Oscar.add!(a::NfNSGenElem, b::NfNSGenElem, c::NfNSGenElem)
   return a
 end
 
-function Oscar.addeq!(a::NfNSGenElem, b::NfNSGenElem)
-  a.f += b.f
-  return a
-end
-
 ################################################################################
 #
 #  Comparison

src/Rings/localization_interface.jl

@@ -423,26 +423,6 @@ function Base.show(io::IO, W::AbsLocalizedRing)
   end
 end
 
-function zero!(a::AbsLocalizedRingElem)
-  a = zero(parent(a))
-  return a
-end
-
-function mul!(c::T, a::T, b::T) where {T<:AbsLocalizedRingElem}
-  c = a*b
-  return c
-end
-
-function add!(c::T, a::T, b::T) where {T<:AbsLocalizedRingElem}
-  c = a+b
-  return c
-end
-
-function addeq!(a::T, b::T) where {T<:AbsLocalizedRingElem}
-  a = a+b
-  return a
-end
-
 ### promotion rules
 AbstractAlgebra.promote_rule(::Type{S}, ::Type{S}) where {S<:AbsLocalizedRingElem} = S
 

src/Rings/mpoly-graded.jl

@@ -719,14 +719,6 @@ end
 
 ^(a::MPolyDecRingElem, i::Int) = MPolyDecRingElem(forget_decoration(a)^i, parent(a))
 
-function mul!(a::MPolyDecRingElem, b::MPolyDecRingElem, c::MPolyDecRingElem)
-  return b*c
-end
-
-function addeq!(a::MPolyDecRingElem, b::MPolyDecRingElem)
-  return a+b
-end
-
 length(a::MPolyDecRingElem) = length(forget_decoration(a))
 
 @doc raw"""

src/Rings/mpolyquo-localizations.jl

@@ -782,11 +782,6 @@ function +(a::T, b::T) where {T<:MPolyQuoLocRingElem}
   return (parent(a))(lifted_numerator(a)*q + lifted_numerator(b)*p, new_den, check=false)
 end
 
-# TODO: improve this method.
-function addeq!(a::T, b::T) where {T<:MPolyQuoLocRingElem}
-  a = a+b
-  return a
-end
 
 function -(a::T, b::T) where {T<:MPolyQuoLocRingElem}
   return a + (-b)

src/Rings/slpolys.jl

@@ -238,26 +238,26 @@ function SLP.combine!(op::SLP.Op, p::SLPoly, q::SLPoly)
     p
 end
 
-addeq!(p::SLPoly{T}, q::SLPoly{T}) where {T} = SLP.combine!(SLP.plus, p, q)
+add!(p::SLPoly{T}, q::SLPoly{T}) where {T} = SLP.combine!(SLP.plus, p, q)
 
 function add!(r::SLPoly{T}, p::SLPoly{T}, q::SLPoly{T}) where {T}
     copy!(r.slprogram, p.slprogram)
-    addeq!(r, q)
+    add!(r, q)
     r
 end
 
-SLP.subeq!(p::SLPoly{T}, q::SLPoly{T}) where {T} = SLP.combine!(SLP.minus, p, q)
+sub!(p::SLPoly{T}, q::SLPoly{T}) where {T} = SLP.combine!(SLP.minus, p, q)
 
-function SLP.subeq!(p::SLPoly)
+function neg!(p::SLPoly)
     SLP.combine!(SLP.uniminus, p.slprogram)
     p
 end
 
-SLP.muleq!(p::SLPoly{T}, q::SLPoly{T}) where {T} = SLP.combine!(SLP.times, p, q)
+mul!(p::SLPoly{T}, q::SLPoly{T}) where {T} = SLP.combine!(SLP.times, p, q)
 
 function mul!(r::SLPoly{T}, p::SLPoly{T}, q::SLPoly{T}) where {T}
     copy!(r.slprogram, p.slprogram)
-    SLP.muleq!(r, q)
+    mul!(r, q)
     r
 end
 
@@ -275,13 +275,13 @@ end
 
 ## unary/binary ops
 
-+(p::SLPoly{T}, q::SLPoly{T}) where {T} = addeq!(copy(p), q)
++(p::SLPoly{T}, q::SLPoly{T}) where {T} = add!(copy(p), q)
 
-*(p::SLPoly{T}, q::SLPoly{T}) where {T} = SLP.muleq!(copy(p), q)
+*(p::SLPoly{T}, q::SLPoly{T}) where {T} = mul!(copy(p), q)
 
--(p::SLPoly{T}, q::SLPoly{T}) where {T} = SLP.subeq!(copy(p), q)
+-(p::SLPoly{T}, q::SLPoly{T}) where {T} = sub!(copy(p), q)
 
--(p::SLPoly) = SLP.subeq!(copy(p))
+-(p::SLPoly) = SLP.neg!(copy(p))
 
 ^(p::SLPoly, e::Base.Integer) = SLP.expeq!(copy(p), e)
 

src/StraightLinePrograms/StraightLinePrograms.jl

@@ -2,7 +2,7 @@ module StraightLinePrograms
 
 import Base: +, -, *, ^, parent
 
-import ..AbstractAlgebra: evaluate
+import ..AbstractAlgebra: evaluate, add!, sub!, mul!, neg!
 
 export AbstractSLProgram
 export AtlasSLDecision

src/StraightLinePrograms/straightline.jl

@@ -536,16 +536,16 @@
 
 ## mutating ops
 
-addeq!(p::SLProgram, q::SLProgram) = combine!(plus, p, q)
+add!(p::SLProgram, q::SLProgram) = combine!(plus, p, q)
 
-subeq!(p::SLProgram, q::SLProgram) = combine!(minus, p, q)
+sub!(p::SLProgram, q::SLProgram) = combine!(minus, p, q)
 
-function subeq!(p::SLProgram)
+function neg!(p::SLProgram)
     combine!(uniminus, p)
     p
 end
 
-muleq!(p::SLProgram, q::SLProgram) = combine!(times, p, q)
+mul!(p::SLProgram, q::SLProgram) = combine!(times, p, q)
 
 function expeq!(p::SLProgram, e::Integer)
     combine!(exponentiate, p, e)
@@ -564,13 +564,13 @@
 copy_jointype(p::SLProgram, q::SLProgram) =
     copy_oftype(p, typejoin(constantstype(p), constantstype(q)))
 
-+(p::SLProgram, q::SLProgram) = addeq!(copy_jointype(p, q), q)
++(p::SLProgram, q::SLProgram) = add!(copy_jointype(p, q), q)
 
-*(p::SLProgram, q::SLProgram) = muleq!(copy_jointype(p, q), q)
+*(p::SLProgram, q::SLProgram) = mul!(copy_jointype(p, q), q)
 
--(p::SLProgram, q::SLProgram) = subeq!(copy_jointype(p, q), q)
+-(p::SLProgram, q::SLProgram) = sub!(copy_jointype(p, q), q)
 
--(p::SLProgram) = subeq!(copy(p))
+-(p::SLProgram) = neg!(copy(p))
 
 ^(p::SLProgram, e::Integer) = expeq!(copy(p), e)
 
@@ -708,7 +708,7 @@
 function evaluate!(res::Vector{S}, p::SLProgram{T}, xs::Vector{S},
                    conv::F=identity) where {S,T,F}
     # TODO: handle isempty(lines(p))
-    # TODO: use inplace (addeq!, mul!, ... ) when applicable
+    # TODO: use inplace (add!, mul!, ... ) when applicable
     # TODO: add permutation of input?
     empty!(res)
 
@@ -825,13 +825,13 @@
                 mininput = max(mininput, idy)
                 if isplus(op)
                     if idx == 0 && isPoly
-                      :($rk = Nemo.addeq!($x, $y))
+                      :($rk = Nemo.add!($x, $y))
                     else
                       :($rk = $x + $y)
                     end
                 elseif isminus(op)
                     if idx == 0 && isPoly
-                      :($rk = Nemo.subeq!($x, $y))
+                      :($rk = Nemo.sub!($x, $y))
                     else
                       :($rk = $x - $y)
                     end