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- W2003145295 abstract "Sequences of algebraic upper and lower bounds on the Wallis ratio are given with the relative errors that converge to 0 geometrically and uniformly on any interval of the form [x_0,infty) for x_0>-frac12; moreover, the relative and absolute errors converge to 0 as xtoinfty. These conclusions are based on corresponding results for the digamma function psi:=Ga'/Ga. Relations with other relevant results are discussed, as well as the corresponding computational aspects. This work was motivated by studies of exact bounds involving the Student probability distribution." @default.
- W2003145295 created "2016-06-24" @default.
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- W2003145295 date "2011-01-17" @default.
- W2003145295 modified "2023-09-27" @default.
- W2003145295 title "Geometrically convergent sequences of upper and lower bounds on the Wallis ratio and related expressions" @default.
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