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A Five-variable generalization of Ramanujan's reciprocity theorem

Published 18 Oct 2013 in math.NT | (1310.5013v1)

Abstract: By virtue of Bailey's well-known bilateral 6\psi_6 summation formula and Watson's transformation formula,we extend the four-variable generalization of Ramanujan's reciprocity theorem due to Andrews to a five-variable one. Some relevant new q-series identities including a new proof of Ramanujan's reciprocity theorem and of Watson's quintuple product identity only based on Jackson's transformation are presented.

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