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QDifferenceEquations[Zeilberger] - perform Zeilberger's algorithm (q-difference case)
Calling Sequence
Zeilberger(T, n, k, q, Qn)
Parameters
T
-
q-hypergeometric term in and
n
name
k
q
Qn
name; denote the q-shift operator with respect to
Description
For a specified q-hypergeometric term of and , the Zeilberger(T, n, k, q, Qn) calling sequence constructs for a Z-pair that consists of a linear q-difference operator with coefficients that are polynomials of
and a q-hypergeometric term of and such that
Qn is the q-shift operator with respect to , defined by .
By assigning values to the global variables _MINORDER and _MAXORDER, the algorithm is restricted to finding a Z-pair for such that the order of L is between _MINORDER and _MAXORDER (the default value of _MAXORDER is 6).
The output from the Zeilberger command is a list of two elements representing the computed Z-pair .
Examples
See Also
SumTools[Hypergeometric][Zeilberger]
References
Petkovsek, M.; Wilf, H.; and Zeilberger, D. A=B. Wellesley, Massachusetts: A K Peters, Ltd., 1996.
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