It turns out that the Christoffel symbol of second kind found with 
sympy.diffgeom was invalid. I will try to make a new post here for this 
soon.

On Saturday, October 24, 2015 at 9:11:28 PM UTC+2, Imran Ali wrote:
>
> I have made a geodesic solver using sympy.diffgeom and scipy.integrate. 
> Currently I am having some issue with the solver. But the problem may be 
> related to Scipy. I have posted  a thread here :
>
>
> http://scicomp.stackexchange.com/questions/21103/numerical-solution-of-geodesic-differential-equations-with-python
>
> Will let you know how it turns out.
>
> On Monday, October 19, 2015 at 4:31:37 PM UTC+2, Ondřej Čertík wrote:
>>
>> On Mon, Oct 19, 2015 at 7:59 AM, Imran Ali <[email protected]> wrote: 
>> > 
>> > 
>> > On Saturday, October 17, 2015 at 8:49:28 PM UTC+2, Francesco Bonazzi 
>> wrote: 
>> >> 
>> >> 
>> >> 
>> >> On Saturday, 17 October 2015 17:52:38 UTC+2, Imran Ali wrote: 
>> >>> 
>> >>> 
>> >>> But this result does not correspond to the hand calculations of 
>> Thomas 
>> >>> Moore : 
>> >>> 
>> >> 
>> >> Do you know that unlike matrices tensors don't have defined 
>> components? I 
>> >> mean, you may vary their valence (i.e. raise and lower the indices), 
>> and 
>> >> you'll get different components. 
>> >> 
>> >> I did not verify it by hand, but I guess that if you raise the first 
>> index 
>> >> of Thomas Moore's Riemann tensor, you'll get the output by SymPy. 
>> > 
>> > 
>> > Ah of course! He has calculated the covariant form of the 
>> > Riemann-Christoffel tensor. 
>>
>>
>> Perfect. Does everything work as expected then? 
>>
>> If you find further possible problems, please let us know. 
>>
>> Ondrej 
>>
>

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