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- Gosper's_algorithm abstract "In mathematics, Gosper's algorithm is a procedure for finding sums of hypergeometric terms that are themselves hypergeometric terms. That is: suppose we have a(1) + ... + a(n) = S(n) − S(0), where S(n) is a hypergeometric term (i.e., S(n + 1)/S(n) is a rational function of n); then necessarily a(n) is itself a hypergeometric term, and given the formula for a(n) Gosper's algorithm finds that for S(n).".
- Gosper's_algorithm wikiPageExternalLink AeqB.html.
- Gosper's_algorithm wikiPageExternalLink 40.pdf.
- Gosper's_algorithm wikiPageID "19590493".
- Gosper's_algorithm wikiPageRevisionID "555323301".
- Gosper's_algorithm hasPhotoCollection Gosper's_algorithm.
- Gosper's_algorithm subject Category:Computer_algebra.
- Gosper's_algorithm comment "In mathematics, Gosper's algorithm is a procedure for finding sums of hypergeometric terms that are themselves hypergeometric terms. That is: suppose we have a(1) + ... + a(n) = S(n) − S(0), where S(n) is a hypergeometric term (i.e., S(n + 1)/S(n) is a rational function of n); then necessarily a(n) is itself a hypergeometric term, and given the formula for a(n) Gosper's algorithm finds that for S(n).".
- Gosper's_algorithm label "Gosper's algorithm".
- Gosper's_algorithm sameAs m.04mx2fk.
- Gosper's_algorithm sameAs Q5587427.
- Gosper's_algorithm sameAs Q5587427.
- Gosper's_algorithm wasDerivedFrom Gosper's_algorithm?oldid=555323301.
- Gosper's_algorithm isPrimaryTopicOf Gosper's_algorithm.