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| http://sage.math.washington.edu | |
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| I'm the SAGE BDFL. | == Working On == Getting SAGE-1.5 released. |
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| http://sage.math.washington.edu | 1. New PolynomialRing constructor code Get rid of the R.< > = PolynomialRing ... notation (fix lots of doctests) 1. Make all (most) parent structures unique. 1. Matrices - implement all the classes using the new carefully *designed* structure. 1. (for matrices) -- the coverage is bad (write way more doctests). Mostly David H: 1. extend what I've been working on to ModuleElement, including _sub_ and _neg_ 1. then do _mul_, with fast pathways for both algebra and ring multiplication 1. use polynomials as a testbed, i.e. give them proper scalar multiplication semantics 1. after lots of discussion, a fairly hefty rewrite of the coercion module, both to clarify exactly what's supposed to happen, and also to aim for greater efficiency ---------- == Programming == * Modular forms * Optimization of exact linear algebra * Modular abelian varieties * p-adic Modular Forms * p-adic L-functions * Quaternion algebra arithmetic == Non-programming == * Fund raising * Documentation * Organizing workshops |
William Stein
http://sage.math.washington.edu
Working On
Getting SAGE-1.5 released.
New PolynomialRing constructor code
Get rid of the R.< > = PolynomialRing ... notation (fix lots of doctests)
- Make all (most) parent structures unique.
- Matrices - implement all the classes using the new carefully *designed* structure.
- (for matrices) -- the coverage is bad (write way more doctests).
Mostly David H:
extend what I've been working on to ModuleElement, including _sub_ and _neg_
- then do _mul_, with fast pathways for both algebra and ring multiplication
- use polynomials as a testbed, i.e. give them proper scalar multiplication semantics
- after lots of discussion, a fairly hefty rewrite of the coercion module, both to clarify exactly what's supposed to happen, and also to aim for greater efficiency
Programming
- Modular forms
- Optimization of exact linear algebra
- Modular abelian varieties
- p-adic Modular Forms
- p-adic L-functions
- Quaternion algebra arithmetic
Non-programming
- Fund raising
- Documentation
- Organizing workshops