Proving hypergeometric identities by numerical verifications
Copyright policy )Proving hypergeometric identities by numerical verifications
Proper and \(q\)-proper hypergeometric identities can be certified by checking a finite number \(n\) of initial values. The authors give a new method to estimate \(n\). The given examples show that the new estimates are smaller than the previous results.
- Nankai University China (People's Republic of)
Algebra and Number Theory, Generalized hypergeometric series, \({}_pF_q\), Height, Symbolic computation of special functions (Gosper and Zeilberger algorithms, etc.), Numerical verification, degree, Computational Mathematics, hypergeometric identities, Degree, numerical verification, Hypergeometric identities, height
Algebra and Number Theory, Generalized hypergeometric series, \({}_pF_q\), Height, Symbolic computation of special functions (Gosper and Zeilberger algorithms, etc.), Numerical verification, degree, Computational Mathematics, hypergeometric identities, Degree, numerical verification, Hypergeometric identities, height
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