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There is a page named "Proth prime 2 397" on this wiki. See also the other search results found.
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- {{Proth prime |Pk=3971 KB (131 words) - 14:29, 26 May 2024
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- ...(2^{p^n}-1)</math> where p is the prime of apparition rank r (r(2)=1, r(3)=2, r(5)=3, ...) and n is greater or equal to 0. :<math>F_{n,2}</math> generates the [[Saouter number]]s.5 KB (774 words) - 07:39, 27 May 2024
- {{Proth prime |Pb=22 KB (279 words) - 13:32, 26 May 2024
- {{Proth prime |Pk=3971 KB (131 words) - 14:29, 26 May 2024
