A217255 Strong Lucas pseudoprimes.

5459, 5777, 10877, 16109, 18971, 22499, 24569, 25199, 40309, 58519, 75077, 97439, 100127, 113573, 115639, 130139, 155819, 158399, 161027, 162133, 176399, 176471, 189419, 192509, 197801, 224369, 230691, 231703, 243629, 253259, 268349, 288919, 313499, 324899

Offset: 1

Author

Robert Baillie, Mar 16 2013

Keywords

• nonn

Comments

Strong Lucas pseudoprimes with parameters (P, Q) defined by Selfridge's Method A.

Links

• Amiram Eldar, Table of n, a(n) for n = 1..10000 (from Dana Jacobsen's site, terms 1..2000 from R. J. Mathar)
• Martin R. Albrecht, Jake Massimo, Kenneth G. Paterson, Juraj Somorovsky, Prime and Prejudice: Primality Testing Under Adversarial Conditions, Proceedings of the 2018 ACM SIGSAC Conference on Computer and Communications Security, 281-298.
• Robert Baillie and Samuel S. Wagstaff, Jr., Lucas Pseudoprimes, Mathematics of Computation, 35 (1980), 1391-1417.
• Robert Baillie, Mathematica program for A217255
• Dana Jacobsen, Pseudoprime Statistics, Tables, and Data (includes terms through 10^14)

Crossrefs

Cf. A217120 (Lucas pseudoprimes as defined by Baillie and Wagstaff).

Cf. A005845 (Lucas pseudoprimes as defined by Bruckman).

Cf. A217719 (extra strong Lucas pseudoprimes as defined by Baillie).

Programs

Mathematica

(* see link *)