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A multivariable generalization is presented for all the continuous families of the Askey tableaux. This significantly extends some previously known multivariable Jacobi polynomials. The latter are recovered as a limit case from a family of multivariable continuous Hahn polynomials which in turn are obtained as a limit of some multivariable Wilson polynomials. A continuous analog of the single variable Charlier polynomials is also introduced.
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M. V. Tratnik (1991) studied this question.
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