Andrews’ terminating q-analog

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1: 17.7 Special Cases of Higher ${}_r{}^{}\varphi _s^{}$ Functions

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Andrews’ $q$-Analog of the Terminating Version of Watson’s ${}_3{}^{}F_2^{}$ Sum (16.4.6)

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Andrews’ $q$-Analog of the Terminating Version of Whipple’s ${}_3{}^{}F_2^{}$ Sum (16.4.7)

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2: Errata

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The title of the paragraph which was previously “Andrews’ Terminating $q$-Analog of (17.7.8)” has been changed to “Andrews’ $q$-Analog of the Terminating Version of Watson’s ${}_3{}^{}F_2^{}$ Sum (16.4.6)”. The title of the paragraph which was previously “Andrews’ Terminating $q$-Analog” has been changed to “Andrews’ $q$-Analog of the Terminating Version of Whipple’s ${}_3{}^{}F_2^{}$ Sum (16.4.7)”.

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

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F. H. Jackson’s Transformations

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$q$-Sheppard Identity

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Watson’s $q$-Analog of Whipple’s Theorem

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Gasper’s $q$-Analog of Clausen’s Formula (16.12.2)

… ►provided that the series expansions of both $\varphi$’s terminate. …