sorry for the late answer.
After some investigations on the internet, I did not find any convenient
solution.
My concern being on polynomials, I ended up doing some copy/paste of my
expressions and working in another window with a polynomial ring defined
the following way :
R.A,B = QQ[]
Thank you for your reply.
I get:
sage: maxima.version()
'5.26.0'
I searched the Maxima change logs at:
http://code.metager.de/source/xref/maxima/ChangeLog-5.27
(and also for 5.28) and did not see any direct changes to elliptic
functions.
But I am glad to see that they seem to be working
* Georgi Guninski gunin...@guninski.com [2012-09-19 07:34:46 +0300]:
According to wikipedia [1]
the multivariate resultant or Macaulay's resultant of n homogeneous
polynomials in n variables is a polynomial in their coefficients that
vanishes when they have a common non-zero solution
My
Dne středa, 19. září 2012 7:40:02 UTC+2 ma...@mendelu.cz napsal(a):
I have the following problem when running web_server.py
sagecell@sagecell:~/sage-5.3/devel/sagecell$ ../../sage web_server.py
Computer 3b203f84-d093-43f4-aade-47e371970bd3 did not respond, connecting
failed!
The
On Wednesday, September 19, 2012 6:34:52 AM UTC+2, Georgi Guninski wrote:
Hi,
I may be missing something, but the resultant = 1 confuses me.
According to wikipedia [1]
the multivariate resultant or Macaulay's resultant of n homogeneous
polynomials in n variables is a polynomial in
On Thursday, September 20, 2012 1:05:56 PM UTC+2, Georgi Guninski wrote:
pari disagrees with sage and maxima agrees with it.
which way is it?
maxima session:
(%i12) p1:(x2)*(x3-x4);p2:x2*(x3-2*x4);
(%i14) resultant(p1,p2,x1);
(%o14) 1
In this
On Thursday, 20 September 2012 19:05:56 UTC+8, Georgi Guninski wrote:
pari disagrees with sage and maxima agrees with it.
which way is it?
maxima session:
(%i12) p1:(x2)*(x3-x4);p2:x2*(x3-2*x4);
(%i14) resultant(p1,p2,x1);
(%o14) 1
(%i15)
Thanks all for the replies.
Pari devs acknowledged their bug and fixed it in trunk here:
http://pari.math.u-bordeaux.fr/archives/pari-dev-1209/msg00034.html
On Thu, Sep 20, 2012 at 09:45:14AM -0700, Dima Pasechnik wrote:
On Thursday, 20 September 2012 19:05:56 UTC+8, Georgi Guninski
