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remove Alphabet arg from evaluate
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@ -105,16 +105,15 @@ function evaluate!(
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t::NTuple{N,T},
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t::NTuple{N,T},
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f::AbstractFPGroupElement{<:AutomorphismGroup{<:Group}},
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f::AbstractFPGroupElement{<:AutomorphismGroup{<:Group}},
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tmp = one(first(t)),
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tmp = one(first(t)),
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) where {N, T}
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) where {N, T<:FPGroupElement}
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A = alphabet(f)
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A = alphabet(f)
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AF = alphabet(object(parent(f)))
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for idx in word(f)
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for idx in word(f)
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t = @inbounds evaluate!(t, A[idx], AF, tmp)::NTuple{N,T}
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t = @inbounds evaluate!(t, A[idx], tmp)::NTuple{N,T}
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end
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end
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return t
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return t
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end
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end
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evaluate!(t::NTuple{N, T}, s::GSymbol, A, tmp=one(first(t))) where {N, T} = throw("you need to implement `evaluate!(::$(typeof(t)), ::$(typeof(s)), ::Alphabet, tmp=one(first(t)))`")
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evaluate!(t::NTuple{N, T}, s::GSymbol, tmp=nothing) where {N, T} = throw("you need to implement `evaluate!(::$(typeof(t)), ::$(typeof(s)), ::Alphabet, tmp=one(first(t)))`")
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# forward evaluate by substitution
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# forward evaluate by substitution
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@ -132,7 +131,7 @@ function LettersMap(a::FPGroupElement{<:AutomorphismGroup})
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# (dom[i] → img[i] is a map from domain to images)
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# (dom[i] → img[i] is a map from domain to images)
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# we need a map from alphabet indices → (gens, gens⁻¹) → images
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# we need a map from alphabet indices → (gens, gens⁻¹) → images
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# here we do it for elements of the domai
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# here we do it for elements of the domain
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# (trusting it's a set of generators that define a)
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# (trusting it's a set of generators that define a)
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@assert length(dom) == length(img)
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@assert length(dom) == length(img)
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@ -195,8 +195,7 @@ end
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function evaluate!(
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function evaluate!(
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t::NTuple{N,T},
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t::NTuple{N,T},
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smc::SymplecticMappingClass,
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smc::SymplecticMappingClass,
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A::Alphabet,
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tmp=nothing,
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tmp = one(first(t)),
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) where {N,T}
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) where {N,T}
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t = smc.f(t[smc.perm])[smc.invperm]
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t = smc.f(t[smc.perm])[smc.invperm]
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@ -45,9 +45,15 @@ Base.:(==)(t::Transvection, s::Transvection) =
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t.id === s.id && t.ij == s.ij && t.inv == s.inv
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t.id === s.id && t.ij == s.ij && t.inv == s.inv
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Base.hash(t::Transvection, h::UInt) = hash(t.id, hash(t.ij, hash(t.inv, h)))
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Base.hash(t::Transvection, h::UInt) = hash(t.id, hash(t.ij, hash(t.inv, h)))
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Base.@propagate_inbounds function evaluate!(v::NTuple{T, N}, t::Transvection, A::Alphabet, tmp=one(first(v))) where {T, N}
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Base.@propagate_inbounds @inline function evaluate!(
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v::NTuple{T, N},
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t::Transvection,
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tmp=one(first(v))
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) where {T, N}
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i, j = indices(t)
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i, j = indices(t)
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@assert i ≤ length(v) && j ≤ length(v)
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@assert 1 ≤ i ≤ length(v) && 1 ≤ j ≤ length(v)
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A = alphabet(parent(first(v)))
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@inbounds begin
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@inbounds begin
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if t.id === :ϱ
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if t.id === :ϱ
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@ -101,6 +107,5 @@ Base.inv(p::PermRightAut) = PermRightAut(invperm(p.perm))
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Base.:(==)(p::PermRightAut, q::PermRightAut) = p.perm == q.perm
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Base.:(==)(p::PermRightAut, q::PermRightAut) = p.perm == q.perm
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Base.hash(p::PermRightAut, h::UInt) = hash(p.perm, hash(PermRightAut, h))
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Base.hash(p::PermRightAut, h::UInt) = hash(p.perm, hash(PermRightAut, h))
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function evaluate!(v::NTuple{T, N}, p::PermRightAut, ::Alphabet, tmp=one(first(v))) where {T, N}
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evaluate!(v::NTuple{T,N}, p::PermRightAut, tmp=nothing) where {T,N} = v[p.perm]
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return v[p.perm]
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end
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end
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@ -47,7 +47,7 @@
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r = Groups.Transvection(:ϱ,i,j)
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r = Groups.Transvection(:ϱ,i,j)
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l = Groups.Transvection(:λ,i,j)
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l = Groups.Transvection(:λ,i,j)
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(t::Groups.Transvection)(v::Tuple) = Groups.evaluate!(v, t, A4)
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(t::Groups.Transvection)(v::Tuple) = Groups.evaluate!(v, t)
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@test r(deepcopy(D)) == (a*b, b, c, d)
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@test r(deepcopy(D)) == (a*b, b, c, d)
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@test inv(r)(deepcopy(D)) == (a*b^-1,b, c, d)
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@test inv(r)(deepcopy(D)) == (a*b^-1,b, c, d)
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