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- Q3147828 subject Q7020692.
- Q3147828 abstract "In mathematics, specifically combinatorics, a Wilf–Zeilberger pair, or WZ pair, is a pair of functions that can be used to certify certain combinatorial identities. WZ pairs are named after Herbert S. Wilf and Doron Zeilberger, and are instrumental in the evaluation of many sums involving binomial coefficients, factorials, and in general any hypergeometric series. A function's WZ counterpart may be used to find an equivalent, and much simpler sum. Although finding WZ pairs by hand is impractical in most cases, Gosper's algorithm provides a sure method to find a function's WZ counterpart, and can be implemented in a symbolic manipulation program.".
- Q3147828 wikiPageExternalLink rtx100400508p.pdf.
- Q3147828 wikiPageExternalLink AeqB.html.
- Q3147828 wikiPageExternalLink gfology2.pdf.
- Q3147828 wikiPageExternalLink 40.pdf.
- Q3147828 wikiPageWikiLink Q1035425.
- Q3147828 wikiPageWikiLink Q11348.
- Q3147828 wikiPageWikiLink Q120976.
- Q3147828 wikiPageWikiLink Q1434658.
- Q3147828 wikiPageWikiLink Q209875.
- Q3147828 wikiPageWikiLink Q2164293.
- Q3147828 wikiPageWikiLink Q218005.
- Q3147828 wikiPageWikiLink Q395.
- Q3147828 wikiPageWikiLink Q5587427.
- Q3147828 wikiPageWikiLink Q609647.
- Q3147828 wikiPageWikiLink Q6771232.
- Q3147828 wikiPageWikiLink Q7020692.
- Q3147828 wikiPageWikiLink Q76592.
- Q3147828 wikiPageWikiLink Q830340.
- Q3147828 wikiPageWikiLink Q909202.
- Q3147828 comment "In mathematics, specifically combinatorics, a Wilf–Zeilberger pair, or WZ pair, is a pair of functions that can be used to certify certain combinatorial identities. WZ pairs are named after Herbert S. Wilf and Doron Zeilberger, and are instrumental in the evaluation of many sums involving binomial coefficients, factorials, and in general any hypergeometric series. A function's WZ counterpart may be used to find an equivalent, and much simpler sum.".
- Q3147828 label "Wilf–Zeilberger pair".