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julia> G = symmetric_group(3)
Sym(3)
julia> W = weyl_group(:A, 2)
Weyl group for root system defined by Cartan matrix [2 -1; -1 2]
julia> gen_G = [ cperm(G, [1,2]), cperm(G, [2,3]) ]
2-element Vector{PermGroupElem}:
(1,2)
(2,3)
julia> gen_W = gens(W)
2-element Vector{WeylGroupElem}:
s1
s2
It should be possible to define a homomorphism between G and W by lists of generators, but currently it is not:
julia> hom(W, G, gen_W, gen_G)
ERROR: MethodError: no method matching hom(::WeylGroup, ::PermGroup, ::Vector{WeylGroupElem}, ::Vector{PermGroupElem})
The function `hom` exists, but no method is defined for this combination of argument types.
Closest candidates are:
hom(::Oscar.GAPGroup, ::Oscar.GAPGroup, ::Vector, ::Vector; check)
@ Oscar ~/.julia/packages/Oscar/5kSAT/src/Groups/homomorphisms.jl:120
hom(::AbstractVariety, ::AbstractVariety, ::Vector, ::Any; inclusion, symbol)
@ Oscar ~/.julia/packages/Oscar/5kSAT/experimental/IntersectionTheory/src/Main.jl:278
hom(::Oscar.MPolyLocRing, ::NCRing, ::Any, ::Vector; check)
@ Oscar ~/.julia/packages/Oscar/5kSAT/src/AlgebraicGeometry/Schemes/AffineSchemes/Morphisms/Methods.jl:226
...
Stacktrace:
[1] top-level scope
@ REPL[7]:1
julia> hom(G, W, gen_G, gen_W)
ERROR: MethodError: no method matching hom(::PermGroup, ::WeylGroup, ::Vector{PermGroupElem}, ::Vector{WeylGroupElem})
The function `hom` exists, but no method is defined for this combination of argument types.
Closest candidates are:
hom(::Oscar.GAPGroup, ::Oscar.GAPGroup, ::Vector, ::Vector; check)
@ Oscar ~/.julia/packages/Oscar/5kSAT/src/Groups/homomorphisms.jl:120
hom(::AbstractVariety, ::AbstractVariety, ::Vector, ::Any; inclusion, symbol)
@ Oscar ~/.julia/packages/Oscar/5kSAT/experimental/IntersectionTheory/src/Main.jl:278
hom(::Oscar.MPolyLocRing, ::NCRing, ::Any, ::Vector; check)
@ Oscar ~/.julia/packages/Oscar/5kSAT/src/AlgebraicGeometry/Schemes/AffineSchemes/Morphisms/Methods.jl:226
...
Stacktrace:
[1] top-level scope
@ REPL[8]:1
The text was updated successfully, but these errors were encountered:
Similar to #4460, but for
WeylGroup
.Setup:
It should be possible to define a homomorphism between
G
andW
by lists of generators, but currently it is not:The text was updated successfully, but these errors were encountered: