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The procedure finds the Liouvillian solution of the given linear (q-)recurrence with the rational function coefficients using the algorithm by Hendriks & Singer.
The Liouvilian solution is a generalization of the (q-)hypergeometric solution. Let **H** is the set of all (q-)hypergeometric sequences and **L** is the smallest subring of the ring **S** of all sequences which contains **H
** and is closed under (q-)shifts, summation and interlacing. The elements of **L** are called Liouvillian sequences and a recurrence has a Liouvillian solution if it has a nonzero solution in **L**.

LiouvillianSolution.mm- the Maple code of the procedure (implemented by D.E.Khmelnov and A.A.Ryabenko).

LiouvillianSolution.mw - the Maple session file help page and examples of using the procedure.

LiouvillianSolution.pdf - PDF version of the Maple session file help page and examples of using the procedure.

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