Geodesic
Contiguous Hypergeometric Functions of the Type 3F2(1)
Glasgow mathematical journal, Tome 2 (1954) no. 2, pp. 62-65

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In a paper published recently in this Journal, Watson obtained a reduction formul for the integralHe showed that this reduction formula could be written in the form:Ifthenwhereand 2σ = α + β + γ + δ, 2θ3 = α − β − γ + δ. 
Bailey, W. N. Contiguous Hypergeometric Functions of the Type 3F2(1). Glasgow mathematical journal, Tome 2 (1954) no. 2, pp. 62-65. doi: 10.1017/S2040618500033049
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[(1)] (1)Bailey, W. N., Generalized Hypergeometric Series (Cambridge, 1935). Google Scholar

[(2)] (2)Bailey, W. N., “Associated Hypergeometric Series”, Quart. J. of Math. (Oxford), 8 (1937), 115–18. Google Scholar

[(3)] (3)Watson, G. N., “A Reduction Formula”, J. Glasgow Math. Ass., 2 (1954), 57–61. Google Scholar | DOI

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