Pinging @krastanov

On Sun, Feb 2, 2014 at 9:07 AM, Alan Bromborsky <[email protected]> wrote:

>  I don't think abstract tensors (index quantities) are a good fit with
> differential geometry.  A better approach is multlinear algebra as
> developed in "Multilinear Algebra" by Werener Greub in which tensor
> algebra, exterior algebra, and Clifford algebra are all developed on an
> equal footing.  In terms of Clifford algebra a spinor is the sum of a
> scalar and a bivector (equivalent to antisymmetric rank-2 tensor),  a
> concept which is not in differential forms.
>
>
>
> On 02/02/2014 10:23 AM, F. B. wrote:
>
>
>
> On Sunday, February 2, 2014 1:58:52 PM UTC+1, brombo wrote:
>>
>>  Currently I am rewriting the geometric algebra (Clifford algebra) and
>> calculus module for sympy again.  Current work is being kept separately at
>> github.com/brombo/GA for now.  You may want to look at tensor sections
>> in the "GA Notes" and "LaTeX docs" directories.
>>
>
> I had a glimpse at it, but that does not solve my problem (did I miss
> something?).
>
> My idea is to extend the tensor product to vectors and one-forms of
> different manifolds, so a tensor like the gamma matrices can have a
> differential geometric interpretation. I'm just not sure that this approach
> is correct.
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