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Date: 28-7-2019
2166
Date: 12-10-2018
2446
Date: 13-8-2019
1835
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(Bailey 1935, p. 25), where and are generalized hypergeometric functions with argument and is the gamma function.
Another transformation due to Whipple (1926ab) is given by
for one of and a nonnegative integer (Andrews and Burge 1993).
REFERENCES:
Andrews, G. E. and Burge, W. H. "Determinant Identities." Pacific J. Math. 158, 1-14, 1993.
Bailey, W. N. Generalised Hypergeometric Series. Cambridge, England: Cambridge University Press, pp. 25 and 29, 1935.
Whipple, F. J. W. "On Well-Poised Series, Generalized Hypergeometric Series Having Parameters in Pairs, Each Pair with the Same Sum." Proc. London Math. Soc. 24, 247-263, 1926a.
Whipple, F. J. W. "Well-Poised Series and Other Generalized Hypergeometric Series." Proc. London Math. Soc. Ser. 2 25, 525-544, 1926b.
Whipple, F. J. W. "A Fundamental Relation Between Generalized Hypergeometric Series." Proc. London Math. Soc. 26, 257-272, 1927.
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