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Separate GroupAlgebras logic from multiplication
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@ -59,25 +59,26 @@ end
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(-)(X::GroupAlgebraElement) = GroupAlgebraElement(-X.coefficients, X.product_matrix)
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(-)(X::GroupAlgebraElement) = GroupAlgebraElement(-X.coefficients, X.product_matrix)
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(-)(X::GroupAlgebraElement, Y::GroupAlgebraElement) = add(X,-Y)
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(-)(X::GroupAlgebraElement, Y::GroupAlgebraElement) = add(X,-Y)
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function group_star_multiplication{T<:Number}(X::GroupAlgebraElement{T},
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function algebra_multiplication{T<:Number}(X::Vector{T}, Y::Vector{T}, pm::Array{Int,2})
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Y::GroupAlgebraElement{T})
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result = zeros(X)
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X.product_matrix == Y.product_matrix || ArgumentError(
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for (i,x) in enumerate(X)
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"Elements don't seem to belong to the same Group Algebra!")
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result = zeros(X.coefficients)
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for (i,x) in enumerate(X.coefficients)
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if x != 0
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if x != 0
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for (j,y) in enumerate(Y.coefficients)
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for (j, index) in enumerate(pm[i,:])
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if y != 0
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if Y[j] != 0
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index = X.product_matrix[i,j]
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index == 0 && throw(ArgumentError("The product don't seem to belong to the span of basis!"))
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if index == 0
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result[index] += x*Y[j]
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throw(ArgumentError("The product don't seem to belong to the span of basis!"))
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else
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result[index]+= x*y
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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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end
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end
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end
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return result
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end
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function group_star_multiplication{T<:Number}(X::GroupAlgebraElement{T},
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Y::GroupAlgebraElement{T})
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X.product_matrix == Y.product_matrix || ArgumentError(
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"Elements don't seem to belong to the same Group Algebra!")
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result = algebra_multiplication(X.coefficients, Y.coefficients, X.product_matrix)
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return GroupAlgebraElement(result, X.product_matrix)
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return GroupAlgebraElement(result, X.product_matrix)
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end
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end
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