a "solution" on the ticket.
>>
>> Best
>> Vincent
>>
>> Le 03/02/2022 à 23:48, Akos M a écrit :
>> > Replacing 0 with self.zero() works perfectly, thank you!
>> >
>> > Best,
>> > Akos
>> >
>> > On Thursda
Replacing 0 with self.zero() works perfectly, thank you!
Best,
Akos
On Thursday, February 3, 2022 at 11:34:43 PM UTC+1 Akos M wrote:
> Thanks for the feedback.
>
> Indeed, defined as such, C is a broken object - this was just the smallest
> example where I could reproduce the
s). C is definitely a broken object.
>
> However, it would make sense for C(0) not to call C(1).
>
> Vincent
>
> Le 03/02/2022 à 21:49, Akos M a écrit :
> > Thanks, I created - my first - ticket.
> > https://trac.sagemath.org/ticket/33285#ticket
> >
> > O
now how to open
> a ticket on the trac server ?
>
> The infinite loop comes from C.one() calling C(1)
> calling C.one()... When you specify a category
> the inheritance is different and this explains
> the difference of behaviour.
>
> Best
> Vincent
>
> L
Hi,
The snippet
D = CombinatorialFreeModule(ZZ, [1,2]) D(0)
works fine, however
C = CombinatorialFreeModule(ZZ, [1,2], category=AlgebrasWithBasis(ZZ)) C(0)
gets into an infinite loop:
File
"/opt/sagemath-9.0/local/lib/python3.7/site-packages/sage/categories/magmas.py",
line 488, in one
King (2011). Simon,
> > can you help?
> >
> > John
> >
> > On Mon, 8 Feb 2021 at 09:20, Akos M wrote:
> > >
> > > Hi,
> > >
> > > I'm not sure whether this is a bug or not, but the kernel of a ring
> homomorphism to a quotient ring g
Hi,
I'm not sure whether this is a bug or not, but the kernel of a ring
homomorphism to a quotient ring gives unexpected results:
A. = QQ[]
B. = QQ[]
H = B.quotient(B.ideal([B.1]))
f = A.hom([H.0], H)
f
f.kernel()
outputs:
Ring morphism: From: Univariate Polynomial Ring in t over
