|
click |
---|
(with at least 10,000 digits) |
|||
Primes | Digits | Year | Discoverer(s) |
---|---|---|---|
29055814795 • (2172486 - 286243) + 286245 - 3 + d, d = 0, 4 | 51934 | 2022 | Serge Batalov, OpenPFGW BLS-proof |
(520461 • 255931 + 1) • (43439253939 • (520461 • 255931 - 1)2 - 3) + 1 + d, d = 0, 4 | 50539 | 2021 | Peter Kaiser, PrimeForm, OpenPFGW BLS-proof |
4111286921397 • 266420 + 1 + d, d = 0, 4 | 20008 | 2019 | Peter Kaiser, Polysieve, LLR, Primo |
6521953289619 • 255555 - 5 + d, d = 0, 4 | 16737 | 2013 | Peter Kaiser, Primo |
56667641271 • 244441 + 1 + d, d = 0, 4 | 13389 | 2022 | Stephan Schöler, NewPGen, OpenPFGW; Oliver Kruse, Primo |
(9771919142 • ((53238 • 7879#)2 - 1) + 2310) • 53238 • 7879# / 385 + 1 + d, d = 0, 4 | 10154 | 2005 | T. Alm, M. Fleuren, and J. K. Andersen |
(with at least 10,000 digits) |
|||
Primes | Digits | Year | Discoverer(s) |
---|---|---|---|
11922002779 • (2172486 - 286243) + 286245 - 5 + d, d = 0, 6 | 51934 | 2022 | Serge Batalov, OpenPFGW BLS-proof |
(520461 • 255931 + 1) • (98569639289 • (520461 • 255931 - 1)2 - 3) - 1 + d, d = 0, 6 | 50539 | 2019 | Serge Batalov |
(187983281 • 251478 + 4) • (5 • 251478 - 1) + 5 + d, d = 0, 6 | 31002 | 2019 | Serge Batalov, BLS-proof |
(153528880 • (1369 • 246028 - 1) + 6) • 37 • 223014 - 1 + d, d = 0, 6 | 20797 | 2019 | Serge Batalov, BLS-proof |
2683143625525 • 235176 + 7, d = 0, 6 | 10602 | 2019 | Gerd Lamprecht, Norman Luhn, Primo |
2683143625525 • 235176 + 1, d = 0, 6 | 10602 | 2019 | Gerd Lamprecht, Norman Luhn, Primo |
18416522281203 • 233222 + 5, d = 0, 6 | 10015 | 2020 | Peter Kaiser, Primo |
18416522281203 • 233222 - 1, d = 0, 6 | 10015 | 2020 | Peter Kaiser, Primo |