# A recursion for a symmetric function generalization of the \$q\$-Dyson constant term identity

26 Feb 2020 Zhou Yue

In 2000, Kadell gave an orthogonality conjecture for a symmetric function generalization of the \$q\$-Dyson constant term identity or the Zeilberger--Bressoud \$q\$-Dyson theorem. The non-zero part of Kadell's orthogonality conjecture is a constant term identity indexed by a weak composition \$v=(v_1,\dots,v_n)\$ in the case when only one \$v_i\neq 0\$... (read more)

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