
We discuss a new generating function for a generalized function of two variables and, in a particular case, obtain an interesting formula for a G G -function,
Classical hypergeometric functions, \({}_2F_1\), Hypergeometric integrals and functions defined by them (\(E\), \(G\), \(H\) and \(I\) functions)
Classical hypergeometric functions, \({}_2F_1\), Hypergeometric integrals and functions defined by them (\(E\), \(G\), \(H\) and \(I\) functions)
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