Add to ORKGAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficients identities, is presented. It is based upon Gosper’s algorithm for indefinite hypergeometric summation. A MAPLE program implementing this algorithm succeeded in proving almost all known identities. Hitherto the proof of such identities was an exclusively human endeavor. 1
AbstractA detailed study of the degree setting for Gosper's algorithm for indefinite hypergeometric ...
Abstract. The purpose of the paper is to introduce two new algorithms. The first one computes a line...
AbstractThe problem of proving a particular binomial identity is taken as an opportunity to discuss ...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...
Title from first page of PDF file (viewed November 18, 2010)Includes bibliographical references (p. ...
In this thesis, we consider the impact of computers on the proof of identities in mathematics. We ar...
AbstractBased on Gosper's algorithm for indefinite hypergeometric summation, Zeilberger's algorithm ...
AbstractZeilberger's algorithm which finds holonomic recurrence equations for definite sums of hyper...
In their book ‘A=B’ Marko Petkovsek, Herbert Wilf and Doron Zeilberger talked about computer generat...
AbstractGosper's and Zeilberger's algorithms for summation of terminating hypergeometric series as w...
Modern algorithmic techniques for summation, most of which were introduced in the 1990s, are develop...
The celebrated Zeilberger algorithm which finds holonomic recurrence equations for definite sums of ...
AbstractA detailed study of the degree setting for Gosper's algorithm for indefinite hypergeometric ...
AbstractA detailed study of the degree setting for Gosper's algorithm for indefinite hypergeometric ...
Abstract. The purpose of the paper is to introduce two new algorithms. The first one computes a line...
AbstractThe problem of proving a particular binomial identity is taken as an opportunity to discuss ...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...
AbstractAn algorithm for proving terminating hypergeometric identities, and thus binomial coefficien...
Title from first page of PDF file (viewed November 18, 2010)Includes bibliographical references (p. ...
In this thesis, we consider the impact of computers on the proof of identities in mathematics. We ar...
AbstractBased on Gosper's algorithm for indefinite hypergeometric summation, Zeilberger's algorithm ...
AbstractZeilberger's algorithm which finds holonomic recurrence equations for definite sums of hyper...
In their book ‘A=B’ Marko Petkovsek, Herbert Wilf and Doron Zeilberger talked about computer generat...
AbstractGosper's and Zeilberger's algorithms for summation of terminating hypergeometric series as w...
Modern algorithmic techniques for summation, most of which were introduced in the 1990s, are develop...
The celebrated Zeilberger algorithm which finds holonomic recurrence equations for definite sums of ...
AbstractA detailed study of the degree setting for Gosper's algorithm for indefinite hypergeometric ...
AbstractA detailed study of the degree setting for Gosper's algorithm for indefinite hypergeometric ...
Abstract. The purpose of the paper is to introduce two new algorithms. The first one computes a line...
AbstractThe problem of proving a particular binomial identity is taken as an opportunity to discuss ...