GoodDyson

Disturbing the Dyson conjecture (in a GOOD way) The authors describe an algorithm, which automatically conjectures, and then automatically proves, closed-form expressions extending {it F. J. Dyson’s} conjecture [see J. Math. Phys. 3, 140--156 (1962; Zbl 0105.41604)]. They note that the algorithm is fully implemented by the Mathematica package GoodDyson.m and the analogous Maple package GoodDyson, which are available from their web sites.

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References in zbMATH (referenced in 9 articles , 1 standard article )

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  1. Károlyi, Gyula; Lascoux, Alain; Warnaar, S. Ole: Constant term identities and Poincaré polynomials (2015)
  2. Károlyi, Gyula; Nagy, Zoltán Lóránt; Petrov, Fedor V.; Volkov, Vladislav: A new approach to constant term identities and Selberg-type integrals (2015)
  3. Romik, Dan: Connectivity patterns in loop percolation. I: The rationality phenomenon and constant term identities (2014)
  4. Zhou, Yue: On Kadell’s two conjectures for the (q)-Dyson product (2011)
  5. Medina, Luis A.; Zeilberger, Doron: An experimental mathematics perspective on the old, and still open, question of when to stop? (2010)
  6. Lv, Lun; Xin, Guoce; Zhou, Yue: A family of (q)-Dyson style constant term identities (2009)
  7. Gessel, Ira M.; Lv, Lun; Xin, Guoce; Zhou, Yue: A unified elementary approach to the Dyson, Morris, Aomoto, and Forrester constant term identities (2008)
  8. Sills, Andrew V.: Disturbing the Dyson conjecture, in a generally GOOD way (2006)
  9. Sills, Andrew V.; Zeilberger, Doron: Disturbing the Dyson conjecture (in a GOOD way) (2006)