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Mathematics of Computation
Mathematics of Computation
ISSN 1088-6842(online) ISSN 0025-5718(print)

 

Reviews and Descriptions of Tables and Books


Journal: Math. Comp. 22 (1968), 893
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References | Additional Information

References [Enhancements On Off] (What's this?)

  • [1] O. S. Berlyand, R. I. Gavrilova, and A. P. Prudnikov, Tables of integral error functions and Hermite polynomials, Translated by Prasenjit Basu. A Pergamon Press Book, The Macmillan Co., New York, 1962. MR 0156004 (27 #5937)
  • [2] Milton Abramowitz and Irene A. Stegun (eds.), Handbook of mathematical functions with formulas, graphs, and mathematical tables, A Wiley-Interscience Publication, John Wiley & Sons, Inc., New York; National Bureau of Standards, Washington, DC, 1984. Reprint of the 1972 edition; Selected Government Publications. MR 757537 (85j:00005a)
  • [1] G. W. Reitwiesner, A Table of Factorial Numbers and their Reciprocals from $ 1!$ through to 20 Significant Digits, Ballistic Research Laboratories, Technical Note No. 381, Aberdeen Proving Ground, Maryland, 1951. (MTAC, v. 6, 1952, p. 32, RMT 955.)
  • [2] H. E. Salzer, Tables of $ n!$ and $ \Gamma (n + 1/2)$ for the First Thousand Values of $ n$, National Bureau of Standards, AMS 16, Washington, D. C., 1951. (MTAC, v. 6, 1952, p. 33, RMT 957.)
  • [3] J. B. Reid and G. Montpetit, Tables of factorials 0! to 9999!, National Academy of Sciences-National Research Council, Publ. 1039, 1962. MR 0146410 (26 #3932)
  • [4] F. Giannesini and J. P. Rouits, Tables des coefficients du binôme et des factorielles. 𝐶_{𝑛}^{𝑝}, 𝑛 variant de 1 à 100, 10 chiffres significatifs; 𝑛!, 𝑛 variant de 1 à 1775, 20 chiffres significatifs, Préface de J. Legras, Dunod, Paris, 1963 (French). MR 0153873 (27 #3834)
  • [5] M. Lal, Exact Values of Factorials 200! to 550!; and M. Lal & W. Russell, Exact Values of Factorials 500! to 1000!, Department of Mathematics, Memorial University of Newfoundland, St. John's, Newfoundland; the first dated August 1967, the second undated. (Math. Comp., v. 22, 1968, pp. 686-687, UMT 67, 68.)
  • [1] Math. Comp., v. 21, 1967, pp. 258-259, UMT 17.
  • [2] Math. Comp., v. 22, 1968, p. 226, UMT 12.
  • [3] Math. Comp., v. 22, 1968, p. 234, UMT 22.
  • [1] E. T. Bell, "Exponential polynomials," Ann. of Math., v. 35, 1934, pp. 258-277.
  • [2] E. T. Bell, "Exponential numbers," Amer. Math. Monthly, v. 41, 1934, pp. 411-419.
  • [3] John Riordan, An introduction to combinatorial analysis, Wiley Publications in Mathematical Statistics, John Wiley & Sons, Inc., New York; Chapman & Hall, Ltd., London, 1958. MR 0096594 (20 #3077)
  • [4] Milton Abramowitz and Irene A. Stegun (eds.), Handbook of mathematical functions with formulas, graphs, and mathematical tables, A Wiley-Interscience Publication, John Wiley & Sons, Inc., New York; National Bureau of Standards, Washington, DC, 1984. Reprint of the 1972 edition; Selected Government Publications. MR 757537 (85j:00005a)
  • [5] H. S. Hsieh & G. W. Zopf, Determination of Equivalence Classes by Orthogonal Properties, Technical Report No. 2, Project No. 60(8-7232), Electrical Engineering Research Laboratory, University of Illinois, 1962.


Additional Information

DOI: http://dx.doi.org/10.1090/S0025-5718-68-99863-3
PII: S 0025-5718(68)99863-3
Article copyright: © Copyright 1968 American Mathematical Society