Comment on a paper "Watson - like Formulae for terminating $_{3}F_2$ series" by Chu and Zhou

In a recent paper, Chu and Zhou [Advances in Combinatorics, I.S. Kotsireas and E.V. Zima(eds.), 139-159 (2013)] established in all 40 closed formulae for terminating Watson-like hypergeometric $_{3}F_2$- series by investigating through Gould and Hsu's fundamental pair of inverse series relations, the dual relations of Dougall's formula for the very well - poised $_{5}F_4$ - series. The aim of this short note is just to point out that out of 40 results, 33 results have already been discovered in 1992 by Lavoie, et al.

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