Created
September 9, 2014 23:58
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# BEFORE: | |
function PolynomialRing{T <: Ring}(::Type{T}, s::String) | |
S = symbol(s) | |
T1 = Poly{T, S} | |
T2 = T | |
# Conversions and promotions | |
eval(:(Base.convert(::Type{$T1}, x::$T) = Poly($T1, [x]))) | |
eval(:(Base.promote_rule(::Type{$T1}, ::Type{$T}) = $T1)) | |
P = T2.parameters | |
while length(P) > 0 | |
T2 = P[1] | |
if isa(T2, DataType) && T2 <: Ring | |
eval(:(Base.convert(::Type{$T1}, x::$T2) = Poly($T1, [convert($T, x)]))) | |
eval(:(Base.promote_rule(::Type{$T1}, ::Type{$T2}) = $T1)) | |
P = T2.parameters | |
else | |
break | |
end | |
end | |
if T != ZZ | |
eval(:(Base.convert(::Type{$T1}, x::ZZ) = Poly($T1, [convert($T, x)]))) | |
eval(:(Base.promote_rule(::Type{$T1}, ::Type{ZZ}) = $T1)) | |
end | |
eval(:(Base.convert(::Type{$T1}, x::Integer) = Poly($T1, [convert($T, x)]))) | |
eval(:(Base.promote_rule{R <: Integer}(::Type{$T1}, ::Type{R}) = $T1)) | |
# (Type, gen) | |
return (Poly{T, S}, Poly(Poly{T, S}, [T(0), T(1)])) | |
end | |
----------- | |
#AFTER: | |
Base.eltype{T}(::Type{Poly{T}}) = T | |
Base.convert{T<:Ring, S}(::Type{Poly{T,S}}, x::Ring) = Poly{T,S}([convert(T,x)]) | |
Base.promote_rule{T1<:Poly, T<:Ring}(::Type{T1}, ::Type{T}) = T1 | |
Base.convert{T1<:Poly}(::Type{T1}, x::Integer) = Poly(T1, [convert(eltype(T1), x)]) | |
Base.promote_rule{T1<:Poly, R <: Integer}(::Type{T1}, ::Type{R}) = T1 | |
PolynomialRing{T <: Ring}(::Type{T}, s::String) = PolynomialRing(T, symbol(s)) | |
function PolynomialRing{T <: Ring}(::Type{T}, S::Symbol) | |
return (Poly{T, S}, Poly(Poly{T, S}, [T(0), T(1)])) | |
end |
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