Kz.=GF(3)[]
f1=y^2 + 1;g1=x^4*z - x^2*z + x;
C=Curve([f1,g1])
pc=C.projective_closure()
SignalError: Segmentation fault
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It seems related with the fact that the curve is reducible.
sage: C1, C2 = C.irreducible_components()
sage: C1.dimension()
1
sage: C2.dimension()
1
sage: C1.projective_closure()
Closed subscheme of Projective Space of dimension 3 over Finite Field of
size 3 defined by:
x1^2 + x3^2,
x0
sage: C
On Sun, Jul 30, 2023 at 2:00 PM Kwankyu Lee wrote:
>
> It seems related with the fact that the curve is reducible.
>
Could be, but some reducible curves pass the test:
sage: Kz.=GF(3)[]
sage: f2=(x+y)*(x+y-1);g2=x+y+z+1
sage: C=Curve([f2,g2])
sage: C.irreducible_components()
[
Closed subscheme o
Look at the action of the synchronization workflow in the recently merged PR
https://github.com/sagemath/sage/pull/35997
(the last part). The workflow works well on the close event!
On Tuesday, July 11, 2023 at 4:08:40 PM UTC+9 seb@gmail.com wrote:
> Dear Sage developers,
>
>
> Now, it's fi
