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A short proof of duality relations for hypergeometric functions

Published 3 Dec 2015 in math.CA | (1512.01121v2)

Abstract: Identities involving finite sums of products of hypergeometric functions and their duals have been studied since 1930s. Recently Beukers and Jouhet have used an algebraic approach to derive a very general family of duality relations. In this paper we provide an alternative way of obtaining such results. Our method is very simple and it is based on the non-local derangement identity.

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