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rationalize for Integral Group Rings
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@ -349,6 +349,10 @@ norm(X::GroupRingElem, p=2) = norm(X.coeffs, p)
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augmentation(X::GroupRingElem) = sum(X.coeffs)
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augmentation(X::GroupRingElem) = sum(X.coeffs)
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function rationalize{T<:Integer, S<:Integer}(::Type{T}, X::GroupRingElem{S})
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return convert(Rational{T}, X)
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end
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function rationalize{T<:Integer, S<:Number}(::Type{T}, X::GroupRingElem{S};
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function rationalize{T<:Integer, S<:Number}(::Type{T}, X::GroupRingElem{S};
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tol=eps(S))
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tol=eps(S))
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v = rationalize(T, X.coeffs, tol=tol)
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v = rationalize(T, X.coeffs, tol=tol)
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