Coefficients in Expansions of Certain Rational Functions

Abstract
The constant term of certain rational functions has attracted much attention recently. For example the Dyson conjecture; that the constant term of is the multinomial coefficient has spawned many generalizations (see [2], [7]). In this paper we consider some other families of rational functions which have interesting constant terms. For example, Corollary 4 states that the constant term of (1.1) is . Here, and throughout this paper, A and B denote fixed positive integers.In order to prove this result, we consider the rational function in two variables

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