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when acting on MatElem always act on the lhs columns/rows
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@ -218,7 +218,7 @@ function (p::perm)(A::MatElem)
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result = similar(A)
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@inbounds for i in 1:size(A, 1)
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for j in 1:size(A, 2)
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result[i, j] = A[p[i], p[j]] # action by permuting rows and colums/conjugation
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result[p[i], p[j]] = A[i,j] # action by permuting rows and colums/conjugation
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end
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end
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return result
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@ -251,11 +251,11 @@ function (g::WreathProductElem{N})(A::MatElem) where N
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@inbounds for i = 1:size(A,1)
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for j = 1:size(A,2)
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x = A[g.p[i], g.p[j]]
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x = A[i, j]
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if flips[i]*flips[j] == 1
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result[i, j] = x
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result[g.p[i], g.p[j]] = x
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else
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result[i, j] = -x
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result[g.p[i], g.p[j]] = -x
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end
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# result[i, j] = AbstractAlgebra.mul!(x, x, flips[i]*flips[j])
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# this mul! needs to be separately defined, but is 2x faster
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