Five-term relation and Macdonald polynomials
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five-termrelationactingbergeroncertainconjecturecorollaryfunctions
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The non-commutative five-term relation $T_{1,0} T_{0,1} = T_{0,1} T_{1,1} T_{1,0}$ is shown to hold for certain operators acting on symmetric functions. The "generalized recursion" conjecture of Bergeron and Haiman is a corollary of this result.
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