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Difference between revisions of "Proth prime 2 35"
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1 | 1 | ||
3 | 3 | ||
− | 7 | + | 7 |
9;T:G | 9;T:G | ||
13;T:G | 13;T:G | ||
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55;T:G | 55;T:G | ||
147 | 147 | ||
− | 245;T:G | + | 245;T:G;C:{{NCu|128|35}} |
327;T:G | 327;T:G | ||
355 | 355 | ||
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3570777;118004;T:G | 3570777;118004;T:G | ||
3587843;118131;T:G | 3587843;118131;T:G | ||
− | |PRemarks= | + | |PRemarks=The {{OEIS|l|A032367}} |
|PSieve= | |PSieve= | ||
}} | }} | ||
==History== | ==History== | ||
{{HistC|2021-04-01|9000000|PrimeGrid Fermat Divisor Search}} | {{HistC|2021-04-01|9000000|PrimeGrid Fermat Divisor Search}} | ||
+ | {{HistC|2019-07|3322000-3640000|PrimeGrid Proth Mega Prime Search}} | ||
{{HistF|2014-07-05|3587843|Peter Tibbott,PrimeGrid Proth Mega Prime Search}} ([https://www.primegrid.com/download/mega-3587843.pdf Official announcement]) | {{HistF|2014-07-05|3587843|Peter Tibbott,PrimeGrid Proth Mega Prime Search}} ([https://www.primegrid.com/download/mega-3587843.pdf Official announcement]) | ||
{{HistF|2014-06-11|3570777|Robert Lacroix,PrimeGrid Proth Mega Prime Search}} ([https://www.primegrid.com/download/mega-3570777.pdf Official announcement]) | {{HistF|2014-06-11|3570777|Robert Lacroix,PrimeGrid Proth Mega Prime Search}} ([https://www.primegrid.com/download/mega-3570777.pdf Official announcement]) |
Latest revision as of 02:02, 27 September 2024
Current data
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Remarks : |
The sequence A032367 in OEIS |
Notes
- ↑ Is GF Divisor of xGF(6,9,8) [+1]
- ↑ Is GF Divisor of xGF(12,3,2)
- ↑ Is GF Divisor of xGF(14,5,3)
- ↑ Is GF Divisor of xGF(28,10,9)
- ↑ Is GF Divisor of xGF(33,7,5)
- ↑ Is GF Divisor of xGF(46,5,2)
- ↑ Is GF Divisor of xGF(52,12,11)
- ↑ Is GF Divisor of xGF(244,10,3) [+1], Cullen 35•12835+1
- ↑ Is GF Divisor of GF(325,7) [+1]
- ↑ Is GF Divisor of xGF(662,7,3) [+1]
- ↑ Is GF Divisor of xGF(1422,4,3) [+2]
- ↑ Is GF Divisor of xGF(1441,9,5)
- ↑ Is GF Divisor of xGF(3625,5,2)
- ↑ Is GF Divisor of xGF(6540,6,5)
- ↑ Is GF Divisor of xGF(9665,11,2)
- ↑ Is GF Divisor of xGF(68279,5,2) [+1]
- ↑ Is GF Divisor of xGF(144395,10,9) [+1]
- ↑ Is GF Divisor of xGF(191508,11,7)
- ↑ Is GF Divisor of xGF(273249,9,5)
- ↑ Is GF Divisor of xGF(696934,7,3)
- ↑ Is GF Divisor of GF(768062,3)
- ↑ Is GF Divisor of GF(831410,3)
- ↑ Is GF Divisor of xGF(1040004,11,4)
- ↑ Is GF Divisor of xGF(1357878,7,5)
- ↑ Is GF Divisor of xGF(1765448,7,3) [+1]
- ↑ Is GF Divisor of xGF(2241047,7,5)
- ↑ Is GF Divisor of xGF(3570776,6,5) [+1]
- ↑ Is GF Divisor of GF(3587841,5)
History
- 2021-04-01: Checked to n = 9000000, PrimeGrid Fermat Divisor Search
- 2019-07: Checked n = 3322000 - 3640000, PrimeGrid Proth Mega Prime Search
- 2014-07-05: Found n = 3587843, Peter Tibbott, PrimeGrid Proth Mega Prime Search (Official announcement)
- 2014-06-11: Found n = 3570777, Robert Lacroix, PrimeGrid Proth Mega Prime Search (Official announcement)
- 2013-03-28: Found n = 2241049, Ernst Fluttert, PrimeGrid Proth Prime Search
- 2013-03-17: Found n = 2099769, Serge Batalov
- 2011-09-01: Found n = 1765449, James Scott Brown, PrimeGrid Proth Prime Search
- 2006-08-21: Found n = 1357881, Curtis Cooper
- 2006-07-24: Found n = 1040005, Curtis Cooper
- 2006-06-05: Found n = 831411, Curtis Cooper
- 2005-12-30: Found n = 768063, Reto Keiser
- 2005-10-15: Found n = 696935, Reto Keiser
- 2005-05-03: Found n = 494607, Reto Keiser
- 2004-01-08: Found n = 273251, Hans Overmann
- 2001-06-25: Found n = 191509, Peter Dodson
- 2001-06-18: Found n = 187859, Peter Dodson
- 2000-07-14: Found n = 151741, Michael Ian Hartley
- 2000-07-11: Found n = 144397, Peter Dodson
- 1998-05-16: Found n = 68281, Robert L. Clark
- 1997-05-01: Found n = 61963, Patrick Demichel
- 1995-08: Found n = 27321, Jeffrey Young
- 1995-08: Found n = 22645, Jeffrey Young
- 1986: Found n = 9667, Wilfrid Keller
- 1983: Found n = 6541, Wilfrid Keller
- 1983: Found n = 4737, Wilfrid Keller
- 1983: Found n = 3627, Wilfrid Keller