On Wednesday, 21 March 2012 22:42:16 UTC+10, kcrisman wrote:
fracintegral(x,1/2)
4/15*x^(5/2)/sqrt(pi)
Though you should get a deprecation error.
Yeah, I do. I don't know the correct way to collect a variable argument
from inside a function call, and apply that to a named argument
The following code fails for me (on Ubuntu 10.10, 32 bit, Sage 4.8
compiled from source):
m=sqrt(sin(pi/5))
AA(m).minpoly()
I also fails on http://sagemath.org/eval.html
/Håkan
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| Sage Version 4.8, Release Date: 2012-01-20
On Thu, Mar 22, 2012 at 7:55 AM, Håkan Granath hakan.gran...@gmail.com wrote:
The following code fails for me (on Ubuntu 10.10, 32 bit, Sage 4.8
compiled from source):
m=sqrt(sin(pi/5))
AA(m).minpoly()
I also fails on http://sagemath.org/eval.html
/Håkan
On Thu, Mar 22, 2012 at 8:14 AM, William Stein wst...@gmail.com wrote:
On Thu, Mar 22, 2012 at 7:55 AM, Håkan Granath hakan.gran...@gmail.com
wrote:
The following code fails for me (on Ubuntu 10.10, 32 bit, Sage 4.8
compiled from source):
m=sqrt(sin(pi/5))
AA(m).minpoly()
I also fails on
On Thursday, 22 March 2012 12:23:50 UTC, William wrote:
http://trac.sagemath.org/sage_trac/ticket/12727
There is now a patch up, waiting for somebody to review it!
William
Done. -- David
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On Thu, Mar 22, 2012 at 9:55 AM, David Loeffler dave.loeff...@gmail.com wrote:
On Thursday, 22 March 2012 12:23:50 UTC, William wrote:
There is now a patch up, waiting for somebody to review it!
William
Done. -- David
Thanks! And let me take the time to advertise your work doctesting
On Wednesday, 21 March 2012 16:42:27 UTC, Emil wrote:
Hi David, thanks for your reply!
I was wondering if there is a way to automatically get the desired
embedding into AA. [snip] Do you think it is worth me making a
ticket for this?
That's more or less what the ticket 12715 I opened
On Thursday, March 22, 2012 5:46:58 AM UTC-4, ancienthart wrote:
On Wednesday, 21 March 2012 22:42:16 UTC+10, kcrisman wrote:
fracintegral(x,1/2)
4/15*x^(5/2)/sqrt(pi)
Though you should get a deprecation error.
Yeah, I do. I don't know the correct way to collect a variable
Hi
This is worked around by in firefox in about:config, setting
dom.ipc.plugins.java.enabled to true.
From:
http://ubuntudanmark.dk/forum/viewtopic.php?f=24t=15645
Regards,
Jan
On 21 March 2012 11:58, Simon King simon.k...@uni-jena.de wrote:
Hi Jan,
Am Dienstag, 20. März 2012 20:30:15
Hell Chris !!!
I found that when installing cbc I had to add #include cstdlib to
CbcEventHandler.cpp, otherwise I got compilation errors about NULL not
being defined.
Arg... Well, this interface is being rewritte anyway. I had a lot of
things to do during the previous week (job
Hello experts,
Running sage version 4.8 on Mac OS X 10.6.8.
I am attempting to cython-ize a sage script that applies numpy, but I can't get
cython to compile numpy.vectorize — the error message is
ValueError: failed to determine the number of arguments for built-in function
pressure
Is this a
Recently installed Sage on Ubuntu 11.10 from tarball source code.
Cant get the show() function to work from command line in sage. Error is
An error occurred. Latex error
Looks like I have failed to link SageTex to TexLive.
Sage passed all -testall tests no problem.
TexLive is installed
On Thursday, March 22, 2012 1:53:07 PM UTC-7, firebird wrote:
Recently installed Sage on Ubuntu 11.10 from tarball source code.
Cant get the show() function to work from command line in sage. Error is
An error occurred. Latex error
First, I assume that view(...) also fails (with the same
Consider this short sage transcript:
sage: E=EllipticCurve(GF(3),[1,1])
sage: for i in range(3):
... print i,E.order(extension_degree=i)
0 4
1 4
2 16
Sage seem to think that E has 4 points over the field with 1 element. Was this
intended?
Ken
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On Thu, Mar 22, 2012 at 5:22 PM, Kenneth A. Ribet kri...@gmail.com wrote:
Consider this short sage transcript:
sage: E=EllipticCurve(GF(3),[1,1])
sage: for i in range(3):
... print i,E.order(extension_degree=i)
0 4
1 4
2 16
Sage seem to think that E has 4 points over the field
Thanks for this. I'm very aware of how rushed you must be at the moment, so
I really appreciate such a quick assist. (Reminds me of when Guido Van
Rossum used to haunt the general python newsgroup.)
I am pretty printing, will attempt this again with pretty printing turned
off and post the
The current project I'm working on needs to do a lot of matrix
multiplications, of the form
B * D * B.T
where D is a symmetric positive semi-definite matrix with rational
entries, B is a matrix with rational entries, and B * B.T is a
diagonal matrix (not necessarily the identity - i.e. the rows
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