Abstract
Following the earlier works on Inversion techniques and combinatorial identities, the duplicate form of the Gould-Hsu [18] inversion theorem is constructed. As applications, several terminating balanced hypergeometric formulas are demonstrated, including those due to Andrews [3], which have been the primary stimulation to the present research. Encouraged by the recent work of Standon [23], we establish two higher hypergeometricev aluations with three additional parameters, which specialize further to over two hundred hypergeometriciden tities. © 2002 Rocky Mountain Mathematics Consortium.
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Wenchang, C. (2002). Inversion techniques and combinatorial identities: Balanced hypergeometric series. Rocky Mountain Journal of Mathematics, 32(2), 561–587. https://doi.org/10.1216/rmjm/1030539687
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