All-order epsilon-expansions of hypergeometric functions of one variable
Mikhail Yu. Kalmykov (Hamburg U., Inst. Theor. Phys. II & Dubna,, JINR), Bernd A.Kniehl (Hamburg U., Inst. Theor. Phys. II)

TL;DR
This paper explores the detailed structure of epsilon-expansions of hypergeometric functions, providing insights into their behavior at all orders for specific parameter sets.
Contribution
It offers a proof outlining the structure of all-order epsilon-expansions of hypergeometric functions with particular parameters.
Findings
Established the structure of epsilon-expansions at all orders
Provided a proof for the behavior of hypergeometric functions
Focused on functions with special parameter sets
Abstract
We briefly sketch a proof concerning the structure of the all-order epsilon-expansions of generalized hypergeometric functions with special sets of parameters.
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