Comment #91 on issue 1598 by mattpap: New polynomials manipulation module
http://code.google.com/p/sympy/issues/detail?id=1598
The current branch is:
http://github.com/mattpap/sympy-polys/commits/polys6
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Comment #90 on issue 1598 by mattpap: New polynomials manipulation module
http://code.google.com/p/sympy/issues/detail?id=1598
Another update:
1. Added a function for putting polynomials in Horner form.
2. Poly(1) raises GeneratorsNeeded (use Poly(1, strict=False) to get 1).
3. Implemented
Comment #92 on issue 1598 by fredrik.johansson: New polynomials
manipulation module
http://code.google.com/p/sympy/issues/detail?id=1598
Great progress! Keep up the good work.
For complex root isolation, perhaps you can use mpmath to compute
approximate roots
r_k, then go back to exact
A friend of mine developed a python module for doing Dirac notation
algebra for quantum computing calculations. I figured this would be a
nice addition to sympy and am interested in integrating it. Is this
something that would fit with the sympy project?
Thanks,
Asaf
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Hi Asaf!
On Mon, Mar 15, 2010 at 6:46 PM, Asaf Paris Mandoki asa...@gmail.com wrote:
A friend of mine developed a python module for doing Dirac notation
algebra for quantum computing calculations. I figured this would be a
nice addition to sympy and am interested in integrating it. Is this
On 15 Mrz., 19:37, smichr smi...@gmail.com wrote:
exec(%s=symbols('%s') % ((n,P,R,D,m,f,a,C,L,)*2))
Why don't you just use
var(n,P,R,D,m,f,a,C,L)
?
Vinzent
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On Mar 15, 2010, at 2:37 PM, smichr wrote:
I think the thing to do is to use polynomial division which is going
to tell you exactly (as in a numerical division) what the whole and
remainder parts are:
n,d = eq.as_numer_denom(); s = eq.atoms(Symbol); w,r = div(Poly
(n,*s),Poly(d, *s))
print
Hello,
I was interested in applying for SoC this year, and as such I went
looking for issues to work on as part of the application process.
However, my main interest is primarily in logic, ie. anything that
goes under here:
- http://tinyurl.com/ylxkjdy
Issue 1545 is the only relevant looking
Hi,
On Tue, Mar 16, 2010 at 10:52:41AM -0400, Dan Schult wrote:
On Mar 15, 2010, at 2:37 PM, smichr wrote:
I think the thing to do is to use polynomial division which is going
to tell you exactly (as in a numerical division) what the whole and
remainder parts are:
n,d =
Hello all.
My name is Micah Lerner, and I am a freshman who is attending Brandeis
University. I am majoring in Math and Computer Science and I have
grown very interested in SymPy. I am very interested in implementing
the Risch algorithm or working on other improvements to SymPy's
integration
Hello all.
My name is Micah Lerner and I am a Computer Science and Math student
at Brandeis University. I am very interested in implementing the Risch
algorithm (or other algorithms) as well as improving series expansion
or the integration module. Do you have any suggestions for these
projects?
Hi,
On Tue, Mar 16, 2010 at 07:24:19AM -0700, Christian Muise wrote:
Hello,
I was interested in applying for SoC this year, and as such I went
looking for issues to work on as part of the application process.
However, my main interest is primarily in logic, ie. anything that
goes under
Asaf,
Hi Asaf!
On Mon, Mar 15, 2010 at 6:46 PM, Asaf Paris Mandoki asa...@gmail.com wrote:
A friend of mine developed a python module for doing Dirac notation
algebra for quantum computing calculations. I figured this would be a
nice addition to sympy and am interested in integrating it.
hi,
hope u havent seen my last mail about the irreduciblity algorithm problem,
please have a look on that so that i can complete the my patch and send for
the review,
regards,
kasun
On Sat, Mar 13, 2010 at 10:44 AM, Kasun Samarasinghe
kwsamarasin...@gmail.com wrote:
hi,
this is a further
Hi Micah,
On Tue, Mar 16, 2010 at 9:34 AM, Micah Lerner mlerner...@gmail.com wrote:
Hello all.
My name is Micah Lerner, and I am a freshman who is attending Brandeis
University. I am majoring in Math and Computer Science and I have
grown very interested in SymPy. I am very interested in
Hi,
The website is http://code.google.com/p/openket/ although is
outdated. I am attaching the most recent version together with a
couple of examples.
I guess that we can get rid of most of the code by taking advantage of
sympy. I also believe we can improve the API and have a more general
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