Do I get it right that each graph of yours can be constructed from a
projective 2-weight code over GF(2)?
Sage has a small database of such codes, so one can add your graphs there
in this form.
See strongly_regular_from_two_intersection_set
and strongly_regular_from_two_weight_code
in
Thank you both for the answers,
I found another problematic example
sage:E1=EllipticCurve([0,0,0,37,18]);E1;S=E1.integral_points();S;
Elliptic Curve defined by y^2 = x^3 + 37*x + 18
over Rational Field
[(2 : 10 : 1), (126 : 1416 : 1)]
and
R = E1(64039202,512470496030);M=E1(2,10 );3*M==R
On Wednesday, December 14, 2016 at 12:09:36 PM UTC-8, John Cremona wrote:
>
>
> Thanks for the bug report. As Nils pointed out there are known bugs
> in the integral point code which cause solutions to be missed.
Just to make clear: I wasn't taking a jibe at sage/or John on this, and I
wasn't
On Wednesday, December 14, 2016 at 7:31:30 PM UTC, Laurent Bakri wrote:
>
>
> Hmm.. this is getting hard to follow the thread...
> Yes there is a reason I can't upgrade (with the last gcc there is an
> error on flint described here "-r and -pie may not be used together"
>
Dear Costas,
Thanks for the bug report. As Nils pointed out there are known bugs
in the integral point code which cause solutions to be missed. A lot
of work has been spent on improving this, in part by me, and the main
reason the fixes have not yet been approved and merged is that I still
had
Hmm.. this is getting hard to follow the thread...
Yes there is a reason I can't upgrade (with the last gcc there is an
error on flint described here "-r and -pie may not be used together"
On Wednesday, December 14, 2016 at 9:07:50 AM UTC-8, draz...@gmail.com
wrote:
>
>
> Any idea why sage did not provide the point Q?
> I used sage version 6.9.
>
It's sage's own code. Sage is definitely following a venerable tradition of
getting integer points on elliptic curves wrong.
--
You
Hi all,
I came across the following example...
sage: E1=EllipticCurve([0,0,0,49,-64]);E1;S=E1.integral_points();S;
Elliptic Curve defined by y^2 = x^3 + 49*x - 64 over Rational Field
[(4 : 14 : 1), (464 : 9996 : 1)]
but the following integer point Q belongs also to the curve
On Wednesday, December 14, 2016 at 3:44:19 PM UTC, NITIN DARKUNDE wrote:
>
> Hello, I have some old version of sage installed two years ago on my
> laptop. Also some worksheets are saved on it. How to upgrade it to latest
> 7.4 version? Whether old saved worksheets will remain saved? or get
Hello, I have some old version of sage installed two years ago on my
laptop. Also some worksheets are saved on it. How to upgrade it to latest
7.4 version? Whether old saved worksheets will remain saved? or get deleted?
On Dec 14, 2016 9:08 PM, "Dima Pasechnik" wrote:
Is
Is there any reason you cannot upgrade to a more recent version? The
current stable version is 7.4.
On Wednesday, December 14, 2016 at 1:28:09 PM UTC, Laurent Bakri wrote:
>
>
>
> Hi all,
> I am using sage on Debian (sid)
> Sagemath 7.0 was working fine until an upgrade of python to version 3
Hi all,
I am using sage on Debian (sid)
Sagemath 7.0 was working fine until an upgrade of python to version 3
Then it stop working with an syntax error due to python 3
So I (re)lnked pyhton to python 2.7 but now it crashes for a reason I
cannot determine
here is the crash report
Thanks
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