Ah, I see.  I didn't know that A would be a constant Matrix.  Still, if you are 
simplifying something containing things like sin(3), that will still require 
some symbolic simplification.

Aaron Meurer

On Mar 26, 2011, at 8:53 AM, Yuri Karadzhov wrote:

> On Mar 24, 6:22 pm, "Aaron S. Meurer" <[email protected]> wrote:
>> Things look good so far.  I would include, for example, a description of how 
>> you can reduce it to Ax=0.
>> 
>> Also, you might find that you have to improve some simplification algorithms 
>> to solve Ax=0, because the present ones will not always be able to reduce 
>> large expressions to 0 (especially ones containing trigonometric functions). 
>>  
>> 
>> Aaron Meurer
>> 
>> On Mar 24, 2011, at 6:01 AM, Yuri Karadzhov wrote:
> 
> A - is constant matrix, x - is constant vector. I there a problem in
> linear algebra module???
> 
> the idea is simple yet realization is much harder.
> 
> by default f1(t),...,fn(t) - linearly dependent if there exist
> coefficients x1,...,xn : x1^2+...+xn^2!=0
> and x1*f1(t)+...+xn*fn(t)=0
> 
> if you choose n good points t0,...,tn you will have linear system Ax=0
> 
> the only problem is - to choose "good" points, but it is solvable.
> 
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