around it?
Thanks again for the help,
Sam
On Thursday, July 15, 2021 at 6:19:12 PM UTC+1 Sam Ratcliffe wrote:
> Hi Martin,
>
> Thank you for the assistance! I am in the process of performing repeated
> experiments in which I extract the key bits from the ideal/Groebner basis,
>
kwds["redsb"]=True
-> 5097 sig_on()
5098 gb = self._groebner_basis(**kwds)
5099 sig_off()
RuntimeError: Aborted
Any help with getting past this would be appreciated.
Thanks again,
Sam
On Friday, July 2, 2021 at 8:48:14 AM UTC+1 vesselin.
I am using SageMath's implementation of SR and encountered the above error
when trying to display the solutions to a polynomial system using the
variety function for ideals, as specified
here:
https://doc.sagemath.org/html/en/reference/cryptography/sage/crypto/mq/sr.html.
I am running SageMath
I am using the SageMath implementation of SR and wish to recover all
solutions to a polynomial system using the variety function for ideals as
specified
here:
https://doc.sagemath.org/html/en/reference/cryptography/sage/crypto/mq/sr.html
When I run the following (as available on the above link
Strange problem I've been having for the past few days. I am running Arch
linux, SageMath version 7.6, Release Date: 2017-03-25.
I am able to fully use sage at the command prompt and everything works
smoothly. But, when I try to evaluate any expression in the notebook, it
hangs and the comput
I think I found what I need with composite_fields. Sorry for the post!
On Monday, July 11, 2016 at 11:50:46 AM UTC-4, Sam Bloom wrote:
>
> Hello,
>
> I'd like to make a subfield of a number field K by adjoining to QQ a list
> of elements from K, with the possibility that
ield(x^2-2);*
*QQ[alpha, alpha+1]*
output
*Number Field in alpha with defining polynomial x^2 - 2*
Is there any way to do this?
Thanks,
Sam
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Thanks. I realized to do this after I sent the message—this should be enough
for what I need.
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Is there any functionality for doing this? I would like to have, for
instance, the p-rank, Frobenius polynomial, zeta function, and so on.
Thanks,
Sam
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/graphs/base/static_dense_graph.pyx'],
libraries = ['gmp']),
Sam
On Sunday, March 29, 2015 at 11:18:30 AM UTC-7, Sam Wilson wrote:
>
> I'm trying to build sage 6.6rc1 on Windows 7 with cygwin 1.7.35. After a
> couple days of compiling the toolchain and all the other p
I'm trying to build sage 6.6rc1 on Windows 7 with cygwin 1.7.35. After a
couple days of compiling the toolchain and all the other packages, I get
the error below. static_dense_graph.c doesn't refer to __imp___gmpn_and_n,
so I'm not sure what to do! Anyone know what's hap
taller, but it seems to think
sage is all there fine. Any help would be gratefully appreciated!
Thanks in advance, Sam
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9:24:42 PM UTC-4, Sam Math wrote:
>>
>> So as you can see, I'm adding 2 elements (in this case, the values are
>> 1... but I have specific values in my program) to the dictionary, but
>> removing the "first" (in the sense of its key). Calling th
he data insertion into the dictionary. Now, it may
be the case that inserting the data takes the same amount of time as
finding the minimum key, but I'm not sure.
Thanks
On Wednesday, July 3, 2013 8:07:14 PM UTC-5, John H Palmieri wrote:
>
>
>
> On Wednesday, July 3, 201
I'm looking for an equivalent to the 'map' function in C++,
http://www.cplusplus.com/reference/map/map/.
Essentially, I want an associative array. Specifically, I want the array to
be indexed by floats.
I'm aware of dictionaries in Python, but my program seems to take a lot of
time because the
I have a multivariate polynomial and want to keep only up to a certain degree.
I already know how to do this for the univariate case.
For 1 variable, I'd do:
R. = PolynomialRing(QQ)
f = x^4 + x^2 + x^3 + x + 1
f = f + O(x^3)
print f
#output would be 1 + x + x^2... which is what I want.
How
emory
efficiency in this step?
Thanks,
Sam
On Thursday, 21 June 2012 17:19:18 UTC+10, David Loeffler wrote:
>
> On 21 June 2012 01:01, Sam Chow wrote:
> > Dear David,
> >
> > The Sturm bound tells us how many coefficients we need to check before
> we
> &g
Dear David,
Sorry, I must have made a mistake when I was testing your second
suggestion, and misunderstood the output. It does appear to do exactly what
I wanted.
Thanks!
Sam
On Thursday, 21 June 2012 10:01:46 UTC+10, Sam Chow wrote:
>
> Dear David,
>
> The Sturm bound tells
form C*(q-iq^2+...) using T3.
I hope that clarifies the problem. Thanks.
Sam
On Thursday, June 21, 2012 1:28:39 AM UTC+10, David Loeffler wrote:
>
> On 20 June 2012 15:23, Sam Chow wrote:
> > Thanks for the reply, David. Your suggestions work well, in that I seem
> to
>
s a good way to
separate eigenspaces within a Galois orbit.
Sam
On Thursday, June 14, 2012 12:25:04 AM UTC+10, Sam Chow wrote:
>
> I want to consider eigenspaces of S1 =
> CuspForms(Gamma0(N),k).new_subspace(), but only for repeated
> eigenvalues. So, given a Hecke eigenform T,
I want to consider eigenspaces of S1 =
CuspForms(Gamma0(N),k).new_subspace(), but only for repeated
eigenvalues. So, given a Hecke eigenform T, and a repeated eigenvalue e,
I'd like to take the kernel of T-e acting on S1. This doesn't work because
elements of S1 must have rational coefficients,
n't do any testing in windows yet? I am running
SAGE in windows using the vmware bundle I downloaded from the SAGE. It
looks like a virtual Linux machine.So if the windows version isn't
ready yet can I use this linux virtual machine to test your program?
Sam
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