'sudo ./sage -i lie' gives me an error message (copied below). I'd
appreciate advice.
Sage 6.4.1
Mac OS X 10.6.8
daniel@df$ bison --version
bison (GNU Bison) 2.3
I notice the installer says
Host system:
Darwin df 10.8.0 Darwin Kernel Version 10.8.0: Tue Jun 7 16:33:36 PDT
2011; root:xnu-1504
With http://trac.sagemath.org/ticket/16953 (hint: needs review) you can do:
sage: F. = GF(13^2)
sage: P2. = toric_varieties.P2(base_ring=F)
sage: C = P2.subscheme(x^8 + y^8 + z^8)
sage: C.cardinality()
512
Thats of course a generic count, you could be much smarter just for Fermat
curves. Though
Hi Sage-support: At his request, the question below is posted for Norm
Hurt, who is not on this list. - David
I was reading a recent paper of Arakelian and Borges on Frobenius
nonclassicality of Fermat curves with respect to cubics, in which at
some point they state that the curve C: X^8 + Y^8 +
doh!! ok I'm an idiot! My apologies for wasting your time.
scott
On Tuesday, March 3, 2015 at 5:58:22 AM UTC-5, David Joyner wrote:
> On Mon, Mar 2, 2015 at 10:47 PM, Scott Richardson > wrote:
> > Hello, I was doing the spring mass example, by copy and paste, in this
> > location http://www.
On Mon, Mar 2, 2015 at 10:47 PM, Scott Richardson wrote:
> Hello, I was doing the spring mass example, by copy and paste, in this
> location http://www.sagemath.org/doc/tutorial/tour_algebra.html.
>
> Got an error pointing to the following: "-%at".
>
> Image attached with the issue circled in red.
from sage.matroids.advanced import setprint
M=Matroid(groundset='abcdef',circuit_closures={1: ['ab'],4: ['abcde'],6: [
'abcdef']})
setprint(M.circuits())
setprint(M.circuit_closures())
M
M.is_valid()
The set 'ab' is a circuit closure with rank 1, therefore it must be a
parallel pair. This is conf
Hi,
the CFP for the PyData Paris conference, which will take place on April
3rd, is open until March 3rd. We will notify the selected speakers shortly
afterwards:
http://pydataparis.joinux.org/#cfp
Let me also remind you of the early birds discount that is also available
until this Tuesday: