How the expression zeta obtained.  Do input the expression you show or is
it obtained by vector algebraic operations on vector expressions.  I assume
e0, e1, and e2 are arbitrary vectors.

On Mon, Feb 27, 2017 at 12:04 PM, Nico Schlömer <nico.schloe...@gmail.com>
wrote:

> I have a somewhat large expression in inner products,
> ```
>           zeta = (
>               - <e0, e0> * <e1, e1> * <e2, e2>
>               + 4 * <e0, e1> * <e1, e2> * <e2, e0>
>               + (
>                   + <e0, e0> * <e1, e2>
>                   + <e1, e1> * <e2, e0>
>                   + <e2, e2> * <e0, e1>
>               ) * (
>                   + <e0, e0> + <e1, e1> + <e2, e2>
>                   - <e0, e1> - <e1, e2> - <e2, e0>
>                   )
>               - <e0, e0>**2 * <e1, e2>
>               - <e1, e1>**2 * <e2, e0>
>               - <e2, e2>**2 * <e0, e1>
>               )
> ```
> and the symmetry in the expression has me suspect that it can be further
> simplified. Is sympy capable of simplifying vector/dot product expressions?
> A small example that, for example, takes
> ```
> <a, c> + <b,d> - <b,c> - <a, d>
> ```
> and spits out
> ```
> <a-b, c-d>
> ```
> would be great.
>
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