Wagon, Stan Is \(\pi\) normal ? (English) Zbl 0565.10002 Math. Intell. 7, No. 3, 65-67 (1985). This is a brief report on several computational techniques for computing digits of \(\pi\). A statistical analysis of the first ten millions digits does not show an unusual deviation from normality. Reviewer: F.Schweiger Cited in 11 Documents MSC: 11-04 Software, source code, etc. for problems pertaining to number theory 11A63 Radix representation; digital problems 11K16 Normal numbers, radix expansions, Pisot numbers, Salem numbers, good lattice points, etc. Keywords:digits of \(\pi \) PDF BibTeX XML Cite \textit{S. Wagon}, Math. Intell. 7, No. 3, 65--67 (1985; Zbl 0565.10002) Full Text: DOI Online Encyclopedia of Integer Sequences: Decimal expansion of Pi (or digits of Pi). Position of the first zero in the fractional part of the base n expansion of Pi. Expansion of Pi in base 27. References: [1] Borwein, J. M.; Borwein, P. B., The arithmetic-geometric mean and fast computation of elementary functions, SIAM Review, 26, 351-366 (1984) · Zbl 0557.65009 [2] Brent, R. P.; Traub, J. F., Multiple-precision zero-findings methods and the complexity of elementary function evaluation, Analytic Computational Complexity, 151-176 (1976), New York: Academic Press, New York [3] Cox, D., The arithmetic-geometric mean of Gauss, Ens. Math., 30, 275-330 (1984) · Zbl 0583.33002 [4] Hardy, G. H.; Wright, E. M., An Introduction to the Theory of Numbers (1975), London: Oxford, London [5] Y. Kanada, Y. Tamura, S. Yoshino, and Y. Ushiro, Calculation of π to 10,013,395 decimal places based on the Gauss-Legendre algorithm and Gauss arctangent relations,Mathematics of Computation (forthcoming). [6] Knuth, D. E., The Art of Computer Programming, vol. 2 (1969), Reading, Mass.: Addison-Wesley, Reading, Mass. · Zbl 0191.18001 [7] Niven, I., Irrational Numbers (1967), New York: Wiley, New York [8] Salamin, E., Computation of π using arithmetic-geometric mean, Mathematics of Computation, 30, 565-570 (1976) · Zbl 0345.10003 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. It attempts to reflect the references listed in the original paper as accurately as possible without claiming the completeness or perfect precision of the matching.