Ramanujan's remarkable summation formula as a $2$-papameter generalization of the quintuple product identity
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Abstract
It is well known that `Ramanujan's remarkable summation formula' unifies and generalizes the $q$-binomial theorem and the triple product identity and has numerous applications. In this note we will demonstrate how, after a suitable transformation of the series side, it can be looked upon as a $2$-parameter generalization of the quintuple product identity also.
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Bhargava, S., Adiga, C., & Naika, M. S. M. . (2002). Ramanujan’s remarkable summation formula as a $2$-papameter generalization of the quintuple product identity. Tamkang Journal of Mathematics, 33(3), 285–288. https://doi.org/10.5556/j.tkjm.33.2002.285-288
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