Sorry for my late reply...
I think I'll start by contributing something modest: maybe classifying the
real Lie algebras, as I mentioned above. While I do that, I will take a
deeper look at the physics module and see if there already exists a quick
"cookbook" for commonly found representations i
That sounds like a good, achievable idea. I'll look into it. My group
theory is a little rusty, but not too bad.
On Friday, February 10, 2017 at 12:53:01 PM UTC-6, Kalevi Suominen wrote:
>
>
>
> On Friday, February 10, 2017 at 7:54:27 PM UTC+2, Ian George wrote:
>>
>> Hello,
>>
>> So, first, I'm
Hello and welcome,
On Friday, 10 February 2017 18:54:27 UTC+1, Ian George wrote:
>
>
> The Lie Algebra module only seems to handle the A-G groups. Wouldn't it be
> prudent to add on SO(3), SU(2), U(1), stuff that tends to be used by
> physicists/representation theorists more often? I'm checking
On Friday, February 10, 2017 at 7:54:27 PM UTC+2, Ian George wrote:
>
> Hello,
>
> So, first, I'm just getting started with Sympy, so if I'm missing
> something obvious, forgive me.
>
> The Lie Algebra module only seems to handle the A-G groups. Wouldn't it be
> prudent to add on SO(3), SU(2),
