Add to ORKGAbstract A terminating condition of the well-known Zeilberger's algorithm for a given hypergeometric term T (n, k) is presented. It is shown that the only information on T (n, k) that one needs in order to determine in advance whether this algorithm will succeed is the rational function T (n, k + 1)/ T (n, k)
An algorithm for proving terminating hypergeometric identities, and thus binomial coefficients ident...
Abstract We present a systematic method for proving non-terminating basic hypergeometric identi-ties...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...
AbstractA terminating condition of the well-known Zeilberger's algorithm for a given hypergeometric ...
AbstractWe consider the applicability (or terminating condition) of the well-known Zeilberger's algo...
AbstractA terminating condition of the well-known Zeilberger's algorithm for a given hypergeometric ...
AbstractGosper's and Zeilberger's algorithms for summation of terminating hypergeometric series as w...
In this note we solve a problem about the rational representability of hypergeometric terms which re...
The celebrated Zeilberger algorithm which finds holonomic recurrence equations for definite sums of ...
AbstractZeilberger's algorithm which finds holonomic recurrence equations for definite sums of hyper...
AbstractThis paper argues that automated proofs of identities for nonterminating hypergeometric seri...
Title from first page of PDF file (viewed November 18, 2010)Includes bibliographical references (p. ...
AbstractTwo hypergeometric terms f(k) and g(k) are said to be similar if the ratio f(k)/g(k) is a ra...
A sequence T: N → C is said to be hypergeometric if ∃ R ∈ C(n) s.t. T (n + 1) = R(n)T (n) for all n...
In their book ‘A=B’ Marko Petkovsek, Herbert Wilf and Doron Zeilberger talked about computer generat...
An algorithm for proving terminating hypergeometric identities, and thus binomial coefficients ident...
Abstract We present a systematic method for proving non-terminating basic hypergeometric identi-ties...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...
AbstractA terminating condition of the well-known Zeilberger's algorithm for a given hypergeometric ...
AbstractWe consider the applicability (or terminating condition) of the well-known Zeilberger's algo...
AbstractA terminating condition of the well-known Zeilberger's algorithm for a given hypergeometric ...
AbstractGosper's and Zeilberger's algorithms for summation of terminating hypergeometric series as w...
In this note we solve a problem about the rational representability of hypergeometric terms which re...
The celebrated Zeilberger algorithm which finds holonomic recurrence equations for definite sums of ...
AbstractZeilberger's algorithm which finds holonomic recurrence equations for definite sums of hyper...
AbstractThis paper argues that automated proofs of identities for nonterminating hypergeometric seri...
Title from first page of PDF file (viewed November 18, 2010)Includes bibliographical references (p. ...
AbstractTwo hypergeometric terms f(k) and g(k) are said to be similar if the ratio f(k)/g(k) is a ra...
A sequence T: N → C is said to be hypergeometric if ∃ R ∈ C(n) s.t. T (n + 1) = R(n)T (n) for all n...
In their book ‘A=B’ Marko Petkovsek, Herbert Wilf and Doron Zeilberger talked about computer generat...
An algorithm for proving terminating hypergeometric identities, and thus binomial coefficients ident...
Abstract We present a systematic method for proving non-terminating basic hypergeometric identi-ties...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...