Closed andreasvarga closed 5 months ago
I expected to be able to compute the ratio of two polynomials and get a rational function. So,
julia> using Polynomials julia> z = Polynomial([0,1],:z) Polynomial(z) julia> z/z ERROR: MethodError: no method matching /(::Int64, ::Polynomial{Int64, :z}) Closest candidates are: /(::Union{Int128, Int16, Int32, Int64, Int8, UInt128, UInt16, UInt32, UInt64, UInt8}, ::Union{Int128, Int16, Int32, Int64, Int8, UInt128, UInt16, UInt32, UInt64, UInt8}) @ Base int.jl:97 /(::Union{Integer, Complex{<:Union{Integer, Rational}}}, ::Rational) @ Base rational.jl:361 /(::R, ::S) where {R<:Real, S<:Complex} @ Base complex.jl:348 ... Stacktrace: [1] scalar_div(p::Polynomial{Int64, :z}, c::Polynomial{Int64, :z}) @ Polynomials C:\Users\Andreas\.julia\packages\Polynomials\5ZhzG\src\common.jl:1035 [2] /(p::Polynomial{Int64, :z}, c::Polynomial{Int64, :z}) @ Polynomials C:\Users\Andreas\.julia\packages\Polynomials\5ZhzG\src\common.jl:1111 [3] top-level scope @ REPL[3]:1
Such a function would be, in my opinion, very useful.
For my purposes, I defined
function Base.:/(p::AbstractPolynomial,q::AbstractPolynomial) RationalFunction(p,q) end
but Aqua complains of type piracy. So, it would be preferable to have this function available in Polynomials.
Ignore please my request. I can also manage with z//z, so it's OK.
I expected to be able to compute the ratio of two polynomials and get a rational function. So,
Such a function would be, in my opinion, very useful.
For my purposes, I defined
but Aqua complains of type piracy. So, it would be preferable to have this function available in Polynomials.