well-poised

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1: 16.4 Argument Unity

… ►It is very well-poised if it is well-poised and $a_1=b_1+1$. … ►

Dixon’s Well-Poised Sum

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Rogers–Dougall Very Well-Poised Sum

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Dougall’s Very Well-Poised Sum

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2: 17.4 Basic Hypergeometric Functions

… ►The series (17.4.1) is said to be well-poised when $r=s$ and … ►The series (17.4.1) is said to be very-well-poised when $r=s$, (17.4.11) is satisfied, and …

3: 17.9 Further Transformations of ${}_{r+1}{}^{}\varphi _r^{}$ Functions

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Bailey’s Transformation of Very-Well-Poised ${}_8{}^{}\varphi _7^{}$

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4: Bibliography M

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A $q$-analog of the ${}_5{}^{}F_4^{}(1)$ summation theorem for hypergeometric series well-poised in $\mathrm{𝑆𝑈}(n)$ . Adv. in Math. 57 (1), pp. 14–33.

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External Links:

ISSN 0001-8708, Document, MathReview (Mourad E. H. Ismail), ZentralBlatt

Referenced by:

§17.15.

Encodings:

BibTeX

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A $q$-analog of hypergeometric series well-poised in $\mathrm{𝑆𝑈}(n)$ and invariant $G$-functions. Adv. in Math. 58 (1), pp. 1–60.

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External Links:

ISSN 0001-8708, Document, MathReview (Robert A. Gustafson), ZentralBlatt

Referenced by:

§17.15.

Encodings:

BibTeX

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