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1: 24.20 Tables
Wagstaff (1978) gives complete prime factorizations of N n and E n for n = 20 ( 2 ) 60 and n = 8 ( 2 ) 42 , respectively. In Wagstaff (2002) these results are extended to n = 60 ( 2 ) 152 and n = 40 ( 2 ) 88 , respectively, with further complete and partial factorizations listed up to n = 300 and n = 200 , respectively. …
2: 24.19 Methods of Computation
  • Tanner and Wagstaff (1987) derives a congruence ( mod p ) for Bernoulli numbers in terms of sums of powers. See also §24.10(iii).

  • 3: Bibliography W
  • S. S. Wagstaff (1978) The irregular primes to 125000 . Math. Comp. 32 (142), pp. 583–591.
  • S. S. Wagstaff (2002) Prime Divisors of the Bernoulli and Euler Numbers. In Number Theory for the Millennium, III (Urbana, IL, 2000), pp. 357–374.
  • 4: Bibliography T
  • J. W. Tanner and S. S. Wagstaff (1987) New congruences for the Bernoulli numbers. Math. Comp. 48 (177), pp. 341–350.
  • 5: Bibliography B
  • D. Bressoud and S. Wagon (2000) A Course in Computational Number Theory. Key College Publishing, Emeryville, CA.