Hi,
This code works well.
K. = FunctionField(GF(2))
R. = K[]
f=y^2 + y + 1/x
L. = K.extension(f)
print L.places(1)
But if I take f=y^2 + y + 1/x, it is giving error.
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Hello,
It works for me and I obtain
[Place (1/x, y), Place (1/x, y + 1), Place (x, x*y)]
Could you describe the SageMath version you are using?
Vincent
Le 13/05/2019 à 10:10, Santanu Sarkar a écrit :
Hi,
This code works well.
K. = FunctionField(GF(2))
R. = K[]
f=y^2 + y + 1/x
L. = K.exte
Hi,
Sorry. This is not working:
K. = FunctionField(GF(2))
R. = K[]
f=y^2 + 1 + 1/x
L. = K.extension(f)
print L.places(1)
I am using https://sagecell.sagemath.org/
On Mon, 13 May 2019 at 16:48, Vincent Delecroix <20100.delecr...@gmail.com>
wrote:
> Hello,
>
> It works for me and I obtain
>
> [
this is also not working in 8.8.beta4:
Does one need beta5? Or some ticket which is not yet in?
On Mon, May 13, 2019 at 3:30 PM Santanu Sarkar
wrote:
>
> Hi,
> Sorry. This is not working:
>
> K. = FunctionField(GF(2))
> R. = K[]
> f=y^2 + 1 + 1/x
> L. = K.extension(f)
> print L.places(1)
>
> I
Hello,
I maintain a JupyterHub service for my department (currently Julia and
Python), and a professor has asked us to support Sage. I've played around
with it, but without much luck; the issue seems to be that Sage's Python
interferes with the main JupyterHub. I can't find a quick fix.
Does
This post was prepared to be upload to ask.sagemath.org, but I got a
warning "Spam was detected on your post, sorry for if this is a mistake"
that forbids me to post the question.
-
I'm interested in solving the differential equation $$3 h' + 3 h^2 = c_1,$$
where $
Mon 2019-05-13 19:44:07 UTC, Oscar Alberto Castillo Felisola:
>
> This post was prepared for ask.sagemath.org, but I got a warning
> "Spam was detected on your post, sorry for if this is a mistake"
> that forbids me to post the question.
Sorry for the inconvenience caused by the spam detection on
Hi Arnav,
Could you elaborate on "the issue seems to be that Sage's Python interferes
with the main Jupyter Hub"?
The way Jupyter works is each kernel is essentially an abstract process that it
passes messages between using zeromq, so in principle Sage's Python shouldn't
be able to "interfere"