Didier
Email: MailTo(dfdeshom AT SPAMFREE gmail DOT com)
SAGE-related projects
Multiplication algorithm
* A (slightly) faster multiplication algorithm of univariate polynomnials
- over R. Currently, this is known as _mul_fateman() in rings/polynomial_element.py but needs to be faster, probably through PARI or Pyrex
DELTA: I've finally started working on this. See my ext/polynomial_pyx.pyx for a preview. As predicted, the speedup is nice. Only integers are handled for now.
DELTA: Martin suggested working directly from ntl_ZZ integers. Will have to investigate this.
DELTA: The implementation is done (07/06), as expected, it's slower over ZZ and QQ but faster over RR
DELTA: Correcting bug: handling of polys with big (10^6) coefficients. It's really slow for bigger rational coefficients
RealLib inclusion
* RealLib3 as an alternate source for computing real numbers.
RealLib vs MPFR:
RealLib should not be a replacementto MPFR. MPFR has its uses and is
faster than RealLib3
- The wrapper for it has already been written (modeled after MPFR), we're just
- waiting for the developper to add a GPL-compatible license to it.
DELTA: Some AMD64 compilation problems prevent me from working on this on the sage server.
- Builds nicely on x86 though.
DELAT: Thanks to Dr Lambov, this now compiles on 386 and AMD64. I've built a new version and posted patches.
Tweaking Hermes
* Logging of sessions using mathml through hermes.
- Improve, add fonts to hermes
- The final goal is to be able to reproduce the entire documentation
- in mathmml format. This is currently possible if you hack up some missing
fonts and avoid to generate the table of contents. Quite a pain
I'll post a link to the generated doc
- in mathmml format. This is currently possible if you hack up some missing
* Logging of pictures in dvi and mathml logger.
- Possible, but slightly tricky (how do you include a jpeg file in a DVI file
- without converting it to an EPS file?).
DELTA: Currently doesn't compile on AMD64!
DELTA: Actually, it does after some modifications by Martin.
cimport-ing RealNumber types
* Kinda annoying and unituitive (from a user's POV) of why you cannot do "cimport mpfr"
- I think this should be quick and painless to do...
DELTA: done, submitted as a patch for possible inclusion
IDEAS/Wishlist for SAGE
easily generate random polynomials over rings
* Just a shorthand fucntions that doesnt male me write this every time: sage: x = ZZ['x'].gen() ; h = sum([randint(105,106)*x^i for i in range(1000)]); * should look like:
- randpoly(R,min_coef=0,max_coef,max_degree,dense=True)
- Better yet, we should be able to specify the level of sparsity
* See "Random elements" on SAGE projects page
doctest status script
* Does each method have an example? Instead of checking by hand
- a handy script could be used
Automatic build+testing
* sage -br is nice, but how about an option to also run tests on any file
- that is being rebuilt?