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Hypergeometric generating functions and series for 1/

Published:28 January 2014Publication History

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References

  1. J. M. Borwein and P. B. Borwein, Pi and the AGM: A study in analytic number theory and computational complexity (Wiley, New York, 1987). Google ScholarGoogle ScholarDigital LibraryDigital Library
  2. R. Maier, Transforming the Heun equation to the hypergeometric equation: I. Polynomial transformations, preprint (2002).Google ScholarGoogle Scholar
  3. Z.-W. Sun, List of conjectural series for powers of π and other constants, preprint arXiv: 1102.5649 (Jan 2012).Google ScholarGoogle Scholar
  4. W. Zudilin, A generating function of the squares of Legendre polynomials, Bull. Austral. Math. Soc. to appear (2013).Google ScholarGoogle Scholar

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  1. Hypergeometric generating functions and series for 1/

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      • Published in

        cover image ACM Communications in Computer Algebra
        ACM Communications in Computer Algebra  Volume 47, Issue 3/4
        September/December 2013
        116 pages
        ISSN:1932-2240
        DOI:10.1145/2576802
        Issue’s Table of Contents

        Copyright © 2014 Author

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        Association for Computing Machinery

        New York, NY, United States

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        • Published: 28 January 2014

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