I don't think it's possible to isolate P in this case (unless you
don't mind having P**-1 in the result, but SymPy doesn't consider that
to be isolated).

By the way, is solve() even non-commutative aware?

Aaron Meurer

On Sun, Sep 2, 2012 at 9:02 PM, Chris Smith <[email protected]> wrote:
> On Mon, Sep 3, 2012 at 8:35 AM, Kjetil brinchmann Halvorsen
> <[email protected]> wrote:
>> I want to solve an equation with non-commutative symbols (actually
>> squarematrices):
>>
>> A,P,R = symbols('A P R', commutative=FALSE)
>
> First, use False (a python boolean) instead of FALSE (an undefined
> variable unless you defined it as FALSE = False).
>
>>
>> Then:
>>
>> solve(R=A*P+P*A,P)
>>
>
> The syntax is to give an expression that should be zero or an Eq
> instance; you can't simply use the equal sign to do this:
>
> solve(R - (A*P+P*A), P)
>
>> but this only gives some involved error?
>>
>
> If you do the above you will get no error (and also no answer because
> the solution for this is not implemented). What do you expect the
> answer to be?
>
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