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| Primes | Type | Digits | When | Discoverer |
|---|---|---|---|---|
| 113225039190926127209 • 2339# / 57057 + 1 + d, d = 0, 2, 6, 8, 12, 18, 20 | Tuplet | 1002 | 27 Jan 2021 | Peter Kaiser |
| x397 • 317# + 1068701 + 0, 2, 6, 8, 12, 18, 20 | Tuplet | 527 | 17 Jun 2019 | Vidar Nakling, rieMiner |
| 115828580393941 • 1193# + 5132201 + d, d = 0, 2, 6, 8, 12, 18, 20 | Tuplet | 515 | 17 Jan 2018 | Norman Luhn, Primo |
| 82466536397303904 • 1171# • 2n − 1, n = 0..6 | CC, 1st kind | 509 | 31 Dec 2015 | Andrey Balyakin |
| 25802590081726373888 • 1033# • 2n + 1, n = 0..6 | CC, 2nd kind | 454 | 17 Dec 2015 | Andrey Balyakin |
| 3931472185692005387730944 • 857# • 2n − 1, n = 0..6 | CC, 1st kind | 382 | 15 May 2015 | Andrey Balyakin |
| 14317181455772 • 853# • 2n − 1, n = 0..6 | CC, 1st kind | 368 | 24 Jul 2014 | Serge Batalov, NewPGen, PrimeForm |
| 162597166369 • 827# • 2n − 1, n = 0..6 | CC, 1st kind | 357 | 17 Jul 2010 | Dirk Augustin, NewPGen, PrimeForm |
| 68841237 • 701# + 2525568581 + d, d = 0, 2, 6, 8, 12, 18, 20 | Tuplet | 301 | 22 Jun 2009 | Jens Kruse Andersen |
| 1178137903623 • 661# • 2n − 1, n = 0..6 | CC, 1st kind | 292 | 1 Jul 2008 | Dirk Augustin, NewPGen, PrimeForm |
| 251733155478 • 647# + 1146779 + d, d = 0, 2, 8, 12, 14, 18, 20 | Tuplet | 282 | 4 Jan 2006 | Norman Luhn |
| 194688251849 • 601# + x155 + 210 • n, n = 0..6 | CPAP | 259 | 2003 | Jim Fougeron |
| 7127829789350 • 457# + x177 + 210 • n, n = 0..6 | CPAP | 201 | 2003 | Torbjörn Alm & Jens Kruse Andersen |
| 94552004441 • 409# + 165701 + d, d = 0, 2, 6, 8, 12, 18, 20 | Tuplet | 178 | 30 Jul 2003 | Jens Kruse Andersen |
| 497423806097 • 397# + 380284918609481 + d, d = 0, 2, 6, 8, 12, 18, 20 | Tuplet | 173 | 16 Aug 2001 | Norman Luhn |
| Big constants
x155 = 573501051193549030504900787301835825160485101511983854806086469181338042238791
67823802443758585361919599047776527963058419047009660578164772858363185263809 x177 = 2487800940974722434048969121852020452317389149426520567185777105403476571899339316926569 63039429596697403345980150176975651015797243607875744813349096932598456481621971387004081 x397 = 328218688788602010456333410316884156014017012283287826533398471752444684864200635177806619672447392 249620201536539259942023218972369026762290403609010054873091866557776638590633976937291636312757660 779987530903845763711693853827939526026506444774774261236889041020217108597484837589978261046949778 7199182516499466558387976965904497393971453496036241885200541893611077817261813672809971503287259089 |