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totally pm-free multiplication!
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@ -365,19 +365,30 @@ function mul!{T}(result::GroupRingElem{T}, X::GroupRingElem, Y::GroupRingElem)
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RG = parent(X)
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RG = parent(X)
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s = size(RG.pm)
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if isdefined(RG, :pm)
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s = size(RG.pm)
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for j::Int in eachindex(Y.coeffs)
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for j::Int in 1:length(Y.coeffs)
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if Y.coeffs[j] != z
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if Y.coeffs[j] != z
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j <= s[2] || throw("Element in Y outside of support of RG.pm")
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j <= s[2] || throw("Element in Y outside of support of RG.pm")
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for i::Int in eachindex(X.coeffs)
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for i::Int in 1:length(X.coeffs)
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if X.coeffs[i] != z
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if X.coeffs[i] != z
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i <= s[1] || throw("Element in X outside of support of RG.pm")
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i <= s[1] || throw("Element in X outside of support of RG.pm")
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if RG.pm[i,j] == 0
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if RG.pm[i,j] == 0
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g::elem_type(parent(X).group) = RG.basis[i]*RG.basis[j]
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RG.pm[i,j] = RG.basis_dict[RG.basis[i]*RG.basis[j]]
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RG.pm[i,j] = RG.basis_dict[g]
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end
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result.coeffs[RG.pm[i,j]] += X[i]*Y[j]
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end
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end
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end
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end
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else
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for j::Int in 1:length(Y.coeffs)
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if Y.coeffs[j] != z
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for i::Int in 1:length(X.coeffs)
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if X.coeffs[i] != z
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result[RG.basis[i]*RG.basis[j]] += X[i]*Y[j]
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end
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end
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result.coeffs[RG.pm[i,j]] += X[i]*Y[j]
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end
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end
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end
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end
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end
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end
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