On Mar 9, 5:44 am, Harald Schilly wrote:
> On Mar 9, 12:57 am, Mike OS wrote:
>
> > -Reduce the number of functions that appear on tab completion.
> > For a permutation
> > group there are 122 completions. Perhaps 20-40 are within the
> > vocabulary of an
> > undergrad.
>
> I don't
On Mar 9, 12:57 am, Mike OS wrote:
> -Reduce the number of functions that appear on tab completion.
> For a permutation
> group there are 122 completions. Perhaps 20-40 are within the
> vocabulary of an
> undergrad.
I don't think that's a good idea - but I have a better one: Display
On Mar 8, 2010, at 8:43 PM, Rob Beezer wrote:
Hi Mike,
First, thanks for your work on this.
An implementation of finite abelian groups would be at the top of my
list. Folklore has it many have tried - not sure just where it gets
hard.
Implementing it isn't that hard (I think)--we already ha
Mike,
Forgot to add. Feel free to cc me on any tickets along these lines
that is ready for a review.
Rob
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Hi Mike,
First, thanks for your work on this.
An implementation of finite abelian groups would be at the top of my
list. Folklore has it many have tried - not sure just where it gets
hard. Then build the group of units mod n on top of that for its own
sake and as a demonstration of the more abs