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Proth primes of the form 5•2n+1
Current data
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Notes
- ↑ Divides: F(5), GF(5,5), GF(4,10)
- ↑ Divides: GF(12,12)
- ↑ Divides: GF(13,5), GF(14,12)
- ↑ Divides: F(23), GF(23,5), GF(20,10)
- ↑ Divides: F(36), GF(36,5), GF(35,10)
- ↑ Divides: GF(54,3), GF(53,5)
- ↑ Divides: F(73), GF(73,5), GF(72,10)
- ↑ Divides: GF(82,5)
- ↑ Divides: F(125), GF(126,3), GF(125,5), GF(126,6), GF(124,10), GF(126,12)
- ↑ Divides: F(1945), GF(1945,5), GF(1944,10)
- ↑ Divides: F(3310), GF(3310,5), GF(3306,10)
- ↑ Divides: GF(4686,6)
- ↑ Divides: GF(5946,12)
- ↑ Divides: GF(13164,3), GF(13161,5)
- ↑ Divides: F(23471), GF(23471,5), GF(23467,10)
- ↑ Divides: GF(26606,12)
- ↑ Divides: F(125410), GF(125410,5), GF(125408,10)
- ↑ Is GF Divisor of xGF(209786,3,2) [+8]
- ↑ Divides: GF(240936,3)
- ↑ Divides: GF(819738,3)
- ↑ Divides: GF(1282754,3), GF(1282748,5)
- ↑ Divides: GF(1320486,12)
- ↑ Divides: GF(1777511,5), GF(1777514,6)
History
- 2021-04-01: Checked to n = 9000000, PrimeGrid Fermat Divisor Search
- 2005-04-14: Found n = 1777515, Senji Yamashita, Satoshi Noda, Takahiro Nohara
- 2002-03-20: Found n = 1320487, Manfred Toplic
- 2002-06-03: Found n = 1282755, Manfred Toplic
- 2001-07-23: Found n = 819739, Manfred Toplic
- 1997-05: Found n = 240937, Jeffrey Young
- 1997-05: Found n = 209787, Jeffrey Young
- 1995-08: Found n = 125413, Jeffrey Young
- 1992: Found n = 26607, Harvey Dubner
- 1984: Found n = 23473, Wilfrid Keller
- 1979: Found n = 13165, Wilfrid Keller
- 1979: Checked n = 2000 - 10000, Gordon V. Cormack, Hugh C. Williams
- 1979: Found n = 5947, Gordon V. Cormack, Hugh C. Williams
- 1979: Found n = 4687, Gordon V. Cormack, Hugh C. Williams
- 1979: Found n = 3313, Gordon V. Cormack, Hugh C. Williams