Not that it matters, but I would be interested to see something similar to
what is being
proposed by Vamsi. It would be nice to have a Group class from which
FiniteGroup
could be subclassed, and which I could use as well, if I get around to
writing a LieGroup.


Joy

On Sun, Dec 28, 2014 at 2:38 AM, vamsi kaushik <[email protected]>
wrote:

> Hi Aaron,
>
> I have gone through the source code for group theory currently( Okay, just
> a part of it !). I see that most of the implementation is centered around
> permutation groups. I would like to introduce a generic Finite group object
> from which someone can take off to implement complex groups and structures
> as well as changing the permutation groups in sympy to inherit from this
> object. I had an idea of implementing Finitely presented groups for this
> summer(at least most of the focus would be around this) -  their
> representation, properties, coset enumeration, Quotient groups and Tietze
> transformations are a few things that came to mind first. I feel that these
> would be the basic building blocks of group theory to start with. I would
> like to discuss details in depth about the idea but I want to know whats
> your take on this idea itself ?
>
> On Sunday, December 28, 2014 1:35:53 AM UTC+5:30, Aaron Meurer wrote:
>>
>> It's never too early. The earlier you start the better.
>>
>> There has been some work already, but with group theory, there is
>> always more to do. I believe there is some stuff on the ideas page
>> about it. Most of what is already there is in the combinatorics
>> submodule.
>>
>> Aaron Meurer
>>
>>
>> On Fri, Dec 26, 2014 at 11:52 AM, vamsi kaushik
>> <[email protected]> wrote:
>> > Hi,
>> >
>> > I am an undergrad CS student. I have done one semesters of
>> Algebra(linear
>> > and abstract). I would like to implement group theory module as a part
>> of
>> > gsoc 2015. Is it too early, if not is there any development going on in
>> this
>> > lines so that I can help ?.
>> >
>> > thanks,
>> > kaushik varanasi
>> >
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-- 
The best ruler, when he finishes his
tasks and completes his affairs,
the people say
“It all happened naturally”

                                         - Te Tao Ch'ing

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