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Journal: Math. Comp. 21 (1967), 116-127
DOI: https://doi.org/10.1090/S0025-5718-67-99896-1
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References | Additional Information

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  • [1] M. Newman, "A table of the coefficients of the powers of $ \eta (\tau )$," Nederl. Akad. Welensch. Proc. Ser. A, v. 59, 1946, pp. 204-216.
  • [2] G. N. Watson, "A table of Ramanujan's function $ \tau (n)$," Proc. London Math. Soc., (2), v. 51, 1950 (paper is dated 1942), pp. 1-13. MR 0028887 (10:514c)
  • [3] D. H. Lehmer, Tables of Ramanujan's $ \tau (n)$, UMT 101, MTAC, v. 4, 1950, p. 162. Copy said to be deposited in UMT file.
  • [1] D. B. Lloyd, "Factorization of the general polynomial by means of its homomorphic congruential functions," Amer. Math. Monthly, v. 71, 1964, pp. 863-870. MR 1532901
  • [2] W. W. Peterson, Error-Correction Codes, Wiley, New York, 1961. MR 0121260 (22:12003)
  • [3] J. D. Swipt, "Construction of Galois fields of characteristic two and irreducible polynomials," Math. Comp., v. 14, 1960, pp. 99-103. MR 0111740 (22:2602)
  • [4] E. J. Watson, "Primitive polynomials $ (\bmod 2)$," Math. Comp., v. 16, 1962, pp. 368-371. MR 0148256 (26:5764)
  • [5] R. C. Tausworthe, "Random numbers generated by linear recurrence modulo two," Math. Comp., v. 19, 1965, pp. 201-209. MR 0184406 (32:1878)
  • [1] F. L. Miksa, Table of Stirling Numbers of the Second Kind, deposited in the UMT file. (See MTAC, v. 9, 1955, p. 198, RMT 85.)
  • [2] M. Abramowitz & I. A. Stegun, Editors, Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables, National Bureau of Standards, Applied Mathematics Series, No. 55, U. S. Government Printing Office, Washington, D. C., 1964, p. 835. MR 0167642 (29:4914)
  • [3] J. Levine & R. E. Dalton, "Minimum periods, modulo $ p$, of first-order Bell exponential integers," Math. Comp., v. 16, 1962, pp. 416-423. MR 0148604 (26:6111)
  • [4] J. Riordan, An Introduction to Combinatorial Analysis, Wiley, New York, 1958. MR 0096594 (20:3077)
  • [1] A. Erdélyi, W. Magnus, F. Oberhettinger & F. G. Tricomi, Higher Transcendental Functions, Vol. 1, McGraw-Hill, New York, 1953; Ch. 6.
  • [2] L. J. Slater, Confluent Hypergeometric Functions, Cambridge Univ. Press, New York, 1960. MR 0107026 (21:5753)


Additional Information

DOI: https://doi.org/10.1090/S0025-5718-67-99896-1
Article copyright: © Copyright 1967 American Mathematical Society

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