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move OrbitSelector to orbit_selector outside of function
to avoid potential closure
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@ -102,6 +102,7 @@ function idempotents(RG::GroupRing{Generic.PermGroup{S}}, T::Type=Rational{Int})
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end
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end
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idems = Vector{GroupRingElem{T}}()
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idems = Vector{GroupRingElem{T}}()
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for p in projs
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for p in projs
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append!(idems, [RG(p, T), RG(p, T, alt=true)])
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append!(idems, [RG(p, T), RG(p, T, alt=true)])
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end
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end
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@ -151,6 +152,11 @@ function rankOne_projections(G::Generic.PermGroup, T::Type=Rational{Int})
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return min_projs
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return min_projs
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end
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end
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function orbit_selector(n::Integer, k::Integer,
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chi::AbstractCharacter, psi::AbstractCharacter)
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return Projections.DirectProdCharacter(ntuple(i -> (i <= k ? chi : psi), n))
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end
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function rankOne_projections(Bn::WreathProduct, T::Type=Rational{Int})
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function rankOne_projections(Bn::WreathProduct, T::Type=Rational{Int})
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N = Bn.P.n
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N = Bn.P.n
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@ -161,15 +167,9 @@ function rankOne_projections(Bn::WreathProduct, T::Type=Rational{Int})
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RBn = GroupRing(Bn)
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RBn = GroupRing(Bn)
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RN = GroupRing(Bn.N)
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RN = GroupRing(Bn.N)
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# Bn.N = (Z/2Z)ⁿ characters corresponding to the first k coordinates:
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function OrbitSelector(n::Integer, k::Integer,
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chi::Projections.AbstractCharacter, psi::Projections.AbstractCharacter)
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return Projections.DirectProdCharacter(ntuple(i -> (i <= k ? chi : psi), n))
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end
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sign, id = collect(characters(Bn.N.group))
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sign, id = collect(characters(Bn.N.group))
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BnN_orbits = Dict(i => OrbitSelector(N, i, sign, id) for i in 0:N)
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# Bn.N = (Z/2Z)ⁿ characters corresponding to the first k coordinates:
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BnN_orbits = Dict(i => orbit_selector(N, i, sign, id) for i in 0:N)
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Q = Dict(i => RBn(central_projection(RN, BnN_orbits[i], T), g -> Bn(g)) for i in 0:N)
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Q = Dict(i => RBn(central_projection(RN, BnN_orbits[i], T), g -> Bn(g)) for i in 0:N)
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