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use tuples in evaluation of AutSymbols
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@ -56,23 +56,23 @@ parent_type(::AutGroupElem) = AutGroup
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#
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###############################################################################
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function (ϱ::RTransvect)(v, pow=1::Int)
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return [(k==ϱ.i ? v[ϱ.i]*v[ϱ.j]^pow : v[k]) for k in eachindex(v)]
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function (ϱ::RTransvect)(v::NTuple{N, T}, pow=1::Int) where {N, T}
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return ntuple(k -> (k==ϱ.i ? v[ϱ.i]*v[ϱ.j]^pow : v[k]), N)::NTuple{N, T}
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end
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function (λ::LTransvect)(v, pow=1::Int)
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return [(k==λ.i ? v[λ.j]^pow*v[λ.i] : v[k]) for k in eachindex(v)]
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function (λ::LTransvect)(v::NTuple{N, T}, pow=1::Int) where {N, T}
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return ntuple(k -> (k==λ.i ? v[λ.j]^pow*v[λ.i] : v[k]), N)::NTuple{N, T}
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end
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function (σ::PermAut)(v, pow=1::Int)
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return v[(σ.p^pow).d]
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function (σ::PermAut)(v::NTuple{N, T}, pow=1::Int) where {N, T}
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return ntuple(k -> v[(σ.p^pow).d[k]], N)::NTuple{N, T}
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end
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function (ɛ::FlipAut)(v, pow=1::Int)
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return [(k==ɛ.i ? v[k]^(-1^pow) : v[k]) for k in eachindex(v)]
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function (ɛ::FlipAut)(v::NTuple{N, T}, pow=1::Int) where {N, T}
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return ntuple(k -> (k==ɛ.i ? v[k]^(-1^pow) : v[k]), N)::NTuple{N, T}
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end
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(::Identity)(v, pow=1::Int) = v
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(::Identity)(v::NTuple{N, T}, pow=1::Int) where {N, T} = v::NTuple{N, T}
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# taken from ValidatedNumerics, under under the MIT "Expat" License:
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# https://github.com/JuliaIntervals/ValidatedNumerics.jl/blob/master/LICENSE.md
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@ -177,18 +177,18 @@ end
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#
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###############################################################################
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function (f::AutSymbol){T}(v::Vector{GWord{T}})
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function (f::AutSymbol)(v::NTuple{N, T}) where {N, T}
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if f.pow == 0
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nothing
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else
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v = f.typ(v, f.pow)
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v = f.typ(v, f.pow)::NTuple{N, T}
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end
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return v
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end
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function (F::AutGroupElem)(v::Vector)
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function (F::AutGroupElem)(v::NTuple{N, T}) where {N, T}
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for f in F.symbols
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v = f(v)
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v = f(v)::NTuple{N, T}
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end
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return v
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end
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