Hi Anne,
On 2015-06-27, Anne Schilling wrote:
>> Is it not the case that
>> sage: a.parent()
>> 5-bounded Symmetric Functions over Fraction Field of Univariate
>> Polynomial
>> Ring in t over Rational Field in the 5-Schur basis
>> forms a ring? Or at least a magma?
>
> That is correc
Hi Simon,
> The following is a problem for my work at #18758, which aims at making
> arithmetic operations faster that are defined via category
> element/parent classes:
>
> sage: Sym = SymmetricFunctions(FractionField(QQ['t']))
> sage: ks3 = Sym.kschur(3)
> sage: ks5 = Sym.kschur(5)
Hi!
The following is a problem for my work at #18758, which aims at making
arithmetic operations faster that are defined via category
element/parent classes:
sage: Sym = SymmetricFunctions(FractionField(QQ['t']))
sage: ks3 = Sym.kschur(3)
sage: ks5 = Sym.kschur(5)
sage: a = ks5(ks