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PermGroup is iterable in AbstractAlgebra master
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@ -165,7 +165,7 @@ function AutGroup(G::FreeGroup; special=false)
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if !special
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if !special
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flips = [flip_autsymbol(i) for i in 1:n]
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flips = [flip_autsymbol(i) for i in 1:n]
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syms = [perm_autsymbol(p) for p in elements(PermutationGroup(n))][2:end]
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syms = [perm_autsymbol(p) for p in PermutationGroup(n)][2:end]
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append!(S, [flips; syms])
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append!(S, [flips; syms])
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@ -11,6 +11,8 @@ import Base: inv, reduce, *, ^, power_by_squaring
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import Base: findfirst, findnext
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import Base: findfirst, findnext
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import Base: deepcopy_internal
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import Base: deepcopy_internal
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export elements
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using LinearAlgebra
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using LinearAlgebra
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using Markdown
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using Markdown
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@ -202,7 +202,7 @@ matrix_repr(g::WreathProductElem) = Any[matrix_repr(g.p) g.n]
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function elements(G::WreathProduct)
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function elements(G::WreathProduct)
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Nelts = collect(elements(G.N))
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Nelts = collect(elements(G.N))
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Pelts = collect(elements(G.P))
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Pelts = collect(G.P)
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return (WreathProductElem(n, p, false) for n in Nelts, p in Pelts)
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return (WreathProductElem(n, p, false) for n in Nelts, p in Pelts)
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end
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end
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