Does manipulating holonomic functions require solving linear systems
with rational function coefficients, or are there more direct methods?
 I ask because if it does a GSoC project for this for SymPy may
require improving SymPy's matrices to support working over rational
function domains.

Aaron Meurer

On Thu, Feb 25, 2016 at 4:10 PM, Ralf Stephan <[email protected]> wrote:
> The rows are the ansatz for the holonomic diff.eq. of order 3.
> We got this order from step 1. The linear system solves for the p_i
>
> On Thu, Feb 25, 2016, 20:50 shubham tibra <[email protected]> wrote:
>>
>> I know it's a newbie question but I am stuck at it.
>> In the paper mentioned in the ideas page
>> http://www.risc.jku.at/publications/download/risc_2244/DIPLFORM.pdf
>> the algorithm for addition of holonomic functions is described in Example
>> 1.4.2, page 20. How do we get the linear system as mentioned in Equation
>> (1.4.13)
>> from the derivatives of functions `f` and `g` ?
>>
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