> If it's possible to make the base ring a LaurentPolynomialRing that
> may be more efficient than making it a rational function field.
> Presumably whether you can do this depends on whether you
> encounter denominators that are not powers of x.
Unfortunately, this is not possible and, to a larg
> I tried to do some computations with the existing Iwahori-Hecke
> algebra module inside sage earlier this year. I needed to work over
> the rational function field C(x), for an indeterminate x. In the end I
> gave up and went back to using some gap3 code that I have, which
> builds on chevie, be
I have updated ticket 12339. It now includes a basic implementation of
free groups and finitely presented groups. It has limited
functionality, and maybe not the best implementation, but it works.
Please test it and do any comments that you consider relevant.
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I have updated ticket #12339. It includes a basic implementation of
free groups and finitely presented groups. It has limited features,
and maybe its not the best implementation possible, but it works.
Please test it and do any relevant comments.
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You received this message because you are subsc
