details: http://hg.sympy.org/sympy/rev/30758e742d4a
changeset: 1842:30758e742d4a
user: Andy R. Terrel [EMAIL PROTECTED]
date: Sun Oct 19 22:18:21 2008 +0200
description:
Removing sympify_lists from docstring as well
diffs (14 lines):
diff -r 034bb32ac69c -r 30758e742d4a
details: http://hg.sympy.org/sympy/rev/e4bd1b23bc34
changeset: 1836:e4bd1b23bc34
user: Andy R. Terrel [EMAIL PROTECTED]
date: Fri Oct 17 08:33:24 2008 +0200
description:
This patch implements computation for antiderivatives, and integration for one
variable with limits.
diffs (157
details: http://hg.sympy.org/sympy/rev/4c9bc59f1691
changeset: 1843:4c9bc59f1691
user: Andy R. Terrel [EMAIL PROTECTED]
date: Sun Oct 19 22:35:40 2008 +0200
description:
merge
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pushed in. Special thanks to Frederik for his comments
On Oct 22, 2008, at 3:22 PM, Fredrik Johansson wrote:
On Wed, Oct 22, 2008 at 1:14 AM, Ondrej Certik [EMAIL PROTECTED]
wrote:
This looks good to me. Fredrik, what do you think?
Ondrej
I don't see anything objectionable.
On Wed, Oct 22, 2008 at 10:45 PM, Andy R. Terrel [EMAIL PROTECTED] wrote:
Okay I applied all your comments and updated my repo
http://bitbucket.org/aterrel/sympy-aterrel/
Thanks, all patches are in. Btw, I noticed you had to merge your
patches with the ones I rebased --- so in the end it's
On Sat, Oct 18, 2008 at 2:45 PM, Ondrej Certik [EMAIL PROTECTED] wrote:
On Sat, Oct 18, 2008 at 2:14 PM, Alan Bromborsky [EMAIL PROTECTED] wrote:
Where is there a complete list of the elementary real functions
supported by sympy?
So far we don't have a documentation for all of them, but
What simplify expand, reduce and reduce type functions are available
in sympy?
Where in the docs is this sort of information?
Thanks
Scott
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What is the easiest way to automate the simplification of trigonometric
polynomials such as:
ersq = cos(theta)**2 + cos(phi)**2*sin(theta)**2 + sin(phi)**2*sin(theta)**2
ethetasq = r**2*sin(theta)**2 + r**2*cos(phi)**2*cos(theta)**2 +
r**2*cos(theta)**2*sin(phi)**2
ephisq =
But there are probably cases where a simplify is not enough. I do not
know
if there is a more robust way of detecting if an expression is zero.
Mathematically speaking, no. But in practise, I am sure it is. Try to
research some literature, and also please create a new issue for each
