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1: 22.19 Physical Applications
§22.19(iv) Tops
2: 16.2 Definition and Analytic Properties
Suppose first one or more of the top parameters a j is a nonpositive integer. … However, when one or more of the top parameters a j is a nonpositive integer the series terminates and the generalized hypergeometric function is a polynomial in z . …
3: 37.19 Other Orthogonal Polynomials of d Variables
Just as the classical OPs fit into the Askey scheme (see §18.19 and Figure 18.21.1) with Wilson and Racah polynomials on top, the Jacobi polynomials on the simplex fit into a scheme of OPs defined as products of one-variable OPs belonging to the Askey scheme by formulas somewhat resembling (37.14.7). …
4: 18.40 Methods of Computation
The bottom and top of the steps at the x i are lower and upper bounds to a x i d μ ( x ) as made explicit via the Chebyshev inequalities discussed by Shohat and Tamarkin (1970, pp. 42–43). …
5: Bibliography
  • M. Audin (1999) Spinning Tops: A Course on Integrable Systems. Cambridge Studies in Advanced Mathematics, Vol. 51, Cambridge University Press, Cambridge.
  • 6: 16.4 Argument Unity
    The last condition is equivalent to the sum of the top parameters plus 2 equals the sum of the bottom parameters, that is, the series is 2-balanced. …
    7: 18.27 q -Hahn Class
    The generic (top level) cases are the q -Hahn polynomials and the big q -Jacobi polynomials, each of which depends on three further parameters. …