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stylistic changes to mul!
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@ -301,11 +301,11 @@ function mul(a::T, X::GroupRingElem{S}) where {T<:Number, S<:Number}
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return GroupRingElem(a.*X.coeffs, parent(X))
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end
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(*)(a::Number, X::GroupRingElem) = mul(a,X)
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(*)(X::GroupRingElem, a::Number) = mul(a,X)
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(*)(a::Number, X::GroupRingElem) = mul(a, X)
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(*)(X::GroupRingElem, a::Number) = mul(a, X)
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# disallow Rings to hijack *(::, ::GroupRingElem)
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*(a::Union{AbstractFloat, Integer, RingElem, Rational}, X::GroupRingElem) = mul(a,X)
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*(a::Union{AbstractFloat, Integer, RingElem, Rational}, X::GroupRingElem) = mul(a, X)
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(/)(X::GroupRingElem, a) = 1/a*X
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(//)(X::GroupRingElem, a::Union{Integer, Rational}) = 1//a*X
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@ -375,10 +375,8 @@ function fmac!(result::AbstractVector{T},
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end
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@doc doc"""
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GRmul!(result::AbstractVector{T},
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X::AbstractVector,
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Y::AbstractVector,
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pm::Array{Int,2}) where {T<:Number}
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GRmul!(result::AbstractVector{T}, X::AbstractVector, Y::AbstractVector,
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pm::Matrix{<:Integer}) where {T<:Number}
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> The most specialised multiplication for `X` and `Y` (intended for `coeffs` of
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> `GroupRingElems`), using multiplication table `pm`.
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> Notes:
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@ -391,7 +389,7 @@ end
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function GRmul!(result::AbstractVector{T},
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X::AbstractVector,
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Y::AbstractVector,
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pm::Array{Int,2}) where {T<:Number}
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pm::AbstractMatrix{<:Integer}) where {T<:Number}
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z = zero(T)
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result .= z
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@ -399,9 +397,7 @@ function GRmul!(result::AbstractVector{T},
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end
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@doc doc"""
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mul!{T}(result::GroupRingElem{T},
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X::GroupRingElem,
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Y::GroupRingElem)
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mul!(result::GroupRingElem, X::GroupRingElem, Y::GroupRingElem)
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> In-place multiplication for `GroupRingElem`s `X` and `Y`.
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> `mul!` will make use the initialised entries of `pm` attribute of
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> `parent(X)::GroupRing` (if available), and will compute and store in `pm` the
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