Yeah, the most recent version is 0.6.7!  I recommend that you upgrade. :)

Aaron Meurer
On Mar 31, 2010, at 9:52 AM, Colin wrote:

> Great, thanks for this. This is probably implemented in a more recent
> version of SymPy than 0.5.15? It's probably time I upgraded my Ubuntu
> distribution...
> 
> all the best
> --Colin
> 
> On 31 Mar, 16:30, "Aaron S. Meurer" <[email protected]> wrote:
>> Use expr.rewrite(cos), as in
>> 
>> In [22]: print a.rewrite(cos)
>> 3**(1/2)*(I*sin(k_1/4) + cos(k_1/4))/45 + 3**(1/2)*(-I*sin(k_1/4) + 
>> cos(k_1/4))/45 + 3**(1/2)*(-I*sin(I*(I*k_1/4 - I*k_2*3**(1/2)/4)) + 
>> cos(I*(I*k_1/4 - I*k_2*3**(1/2)/4)))/45 + 3**(1/2)*(-I*sin(I*(-I*k_1/4 + 
>> I*k_2*3**(1/2)/4)) + cos(I*(-I*k_1/4 + I*k_2*3**(1/2)/4)))/45 + 
>> 3**(1/2)*(-I*sin(I*(I*k_1/8 + I*k_2*3**(1/2)/8)) + cos(I*(I*k_1/8 + 
>> I*k_2*3**(1/2)/8)))/45 + 3**(1/2)*(I*sin(-I*(-I*k_1/8 - I*k_2*3**(1/2)/8)) + 
>> cos(-I*(-I*k_1/8 - I*k_2*3**(1/2)/8)))/45
>> 
>> You could then use expand() to simplify things.
>> 
>> Aaron Meurer
>> On Mar 31, 2010, at 9:18 AM, Colin wrote:
>> 
>>> Dear list,
>>>   I have expressions coming from my calculation of the type:
>> 
>>> (1/45)*3**(1/2)*exp(-1/4*I*k_1 + (1/4)*I*k_2*3**(1/2)) +
>>> (1/45)*3**(1/2)*exp(-1/8*I*k_1 - 1/8*I*k_2*3**(1/2)) +
>>> (1/45)*3**(1/2)*exp((1/4)*I*k_1 - 1/4*I*k_2*3**(1/2)) +
>>> (1/45)*3**(1/2)*exp((1/8)*I*k_1 + (1/8)*I*k_2*3**(1/2)) +
>>> (1/45)*3**(1/2)*exp(-1/4*I*k_1) + (1/45)*3**(1/2)*exp((1/4)*I*k_1)
>> 
>>> where k_1,k_2 are real numbers. What is the best way to automatically
>>> rewrite this as a weighted sum of cosines?
>> 
>>> all the best
>>> --Colin
>> 
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>> 
> 
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