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remove rationalize
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@ -4,7 +4,7 @@ module GroupRings
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using AbstractAlgebra
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using AbstractAlgebra
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import AbstractAlgebra: Group, GroupElem, Ring, RingElem, parent, elem_type, parent_type, mul!, addeq!, divexact
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import AbstractAlgebra: Group, GroupElem, Ring, RingElem, parent, elem_type, parent_type, mul!, addeq!, divexact
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import Base: convert, show, hash, ==, +, -, *, //, /, length, norm, rationalize, deepcopy_internal, getindex, setindex!, eltype, one, zero
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import Base: convert, show, hash, ==, +, -, *, //, /, length, norm, deepcopy_internal, getindex, setindex!, eltype, one, zero
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###############################################################################
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###############################################################################
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#
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#
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@ -494,16 +494,6 @@ aug(X::GroupRingElem) = sum(X.coeffs)
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supp(X::GroupRingElem) = parent(X).basis[findn(X.coeffs)]
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supp(X::GroupRingElem) = parent(X).basis[findn(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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tol=eps(S))
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v = rationalize(T, X.coeffs, tol=tol)
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return GroupRingElem(v, parent(X))
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end
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function reverse_dict(::Type{I}, iter) where I<:Integer
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function reverse_dict(::Type{I}, iter) where I<:Integer
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length(iter) > typemax(I) && error("Can not produce reverse dict: $(length(iter)) is too large for $T")
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length(iter) > typemax(I) && error("Can not produce reverse dict: $(length(iter)) is too large for $T")
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return Dict{eltype(iter), I}(x => i for (i,x) in enumerate(iter))
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return Dict{eltype(iter), I}(x => i for (i,x) in enumerate(iter))
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