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- W4294104003 abstract "We call a composite number q such that there exists a positive integer b with b^p == b (mod q) a prime pretender to base b. The least prime pretender to base b is the primary pretender q_b. It is shown that there are only 132 distinct primary pretenders, and that q_b is a periodic function of b whose period is the 122-digit number 19568584333460072587245340037736278982017213829337604336734362- 294738647777395483196097971852999259921329236506842360439300." @default.
- W4294104003 created "2022-09-01" @default.
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- W4294104003 date "2002-07-20" @default.
- W4294104003 modified "2023-10-14" @default.
- W4294104003 title "The Primary Pretenders" @default.
- W4294104003 doi "https://doi.org/10.48550/arxiv.math/0207180" @default.
- W4294104003 hasPublicationYear "2002" @default.
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