Calculation of Gamma functions to high accuracy
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- by M. E. Sherry and S. Fulda PDF
- Math. Comp. 13 (1959), 314-315 Request permission
References
- B. Zondek, The values of $\Gamma (\frac 13)$ and $\Gamma (\frac 23)$ and their logarithms accurate to $28$ decimals, Math. Tables Aids Comput. 9 (1955), 24–25. MR 68302, DOI 10.1090/S0025-5718-1955-0068302-X Air Force Cambridge Research Center Report, Cambridge Computer Interpretive Routine for Quadruple Precision Numbers, Series 3, TN-59-155, 1959.
- H. S. Uhler, Natural logarithms of small prime numbers, Proc. Nat. Acad. Sci. U.S.A. 29 (1943), 319–325 and Erratum 30,24. MR 9149, DOI 10.1073/pnas.29.10.319 H. S. Uhler, “Log $\pi$ and other basic constants,” Proc., Nat. Acad. Sci., v. 24, 1938, p. 23-30.
- Horace S. Uhler, The coefficients of Stirling’s series for $\log \Gamma (x)$, Proc. Nat. Acad. Sci. U.S.A. 28 (1942), 59–62. MR 6225, DOI 10.1073/pnas.28.2.59 C. E. Van Orstrand, “Tables of the exponential function and of the circular sine and cosine to radian argument,” Mem., Nat. Acad. Sci., v. 14: 5, 1921 (Tables IV and V).
Additional Information
- © Copyright 1959 American Mathematical Society
- Journal: Math. Comp. 13 (1959), 314-315
- MSC: Primary 65.00
- DOI: https://doi.org/10.1090/S0025-5718-1959-0108891-3
- MathSciNet review: 0108891