Hello,
If I have, say,
R = PolynomialRing(QQ, 'x', 5)
And I have two polynomials, one of which divides the other. Then I can do
f/g
but the result will be an element of the fraction field of R, even though
it actually lives in R. I can write
(f/g).numerator()
to get back to R, but I feel that
Thank you!
this oom-killer did indeed kill my processes.
This solve my problem:)
thanks again
Op woensdag 7 juni 2017 17:49:13 UTC+2 schreef Jan Groenewald:
>
> Hi
>
> On 7 June 2017 at 17:33, Robin van der veer > wrote:
>
>> Hi,
>>
>> I'm running a wi
mem.
> > It could be the case the 6 processes combined exceed this 5GB. Would
> this
> > explain Sage quitting in the way I described?
> >
> > Op woensdag 7 juni 2017 17:30:37 UTC+2 schreef Jan Groenewald:
> >>
> >> Hi
> >>
> >&g
ng in the way I described?
Op woensdag 7 juni 2017 17:30:37 UTC+2 schreef Jan Groenewald:
>
> Hi
>
> On 7 June 2017 at 17:24, Robin van der veer > wrote:
>
>> I'm running Sage on my local machine (so not the sage math cloud), and
>> some of my computations just sto
I'm running Sage on my local machine (so not the sage math cloud), and some
of my computations just stop with no output or error message.
My code looks essentially like this:
@parallel
def compute(revLex):
long computations
print some stuff
write some stuff to files
return
r = co
I similar "problem": atoms() is not implemented for the MeetSemilattice,
while it certainly makes sense there.
Op maandag 3 april 2017 23:57:44 UTC+2 schreef Robin van der veer:
>
> Hello,
>
> I wonder if there is any way to use the join or meet operations in
> arbi
017 06:01:48 UTC+2 schreef jori.ma...@uta.fi:
>
> On Mon, 3 Apr 2017, Robin van der veer wrote:
>
> > I wonder if there is any way to use the join or meet operations in
> arbitrary
> > posets?
>
> How fast that should be? The trivial implementation is just 4 lines
Hello,
I wonder if there is any way to use the join or meet operations in
arbitrary posets?
It seems that these methods are only exposed in the classes of join- resp.
meet semilattices.
However, it would be very convenient if these methods were available in
general posets somehow, and would ju
