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Difference between revisions of "Proth prime 2 15"
(New prime) |
(New prime discovered) |
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| Line 1: | Line 1: | ||
{{Proth prime | {{Proth prime | ||
|Pk=15 | |Pk=15 | ||
| − | |PCount= | + | |PCount=58 |
|PNash=2873 | |PNash=2873 | ||
|PMaxn= | |PMaxn= | ||
| Line 65: | Line 65: | ||
2393365;92437 | 2393365;92437 | ||
7300254;131357;C:Divides {{DGF|7300253|11|8}} | 7300254;131357;C:Divides {{DGF|7300253|11|8}} | ||
| + | 7619838;131499;C:Divides {{DGF|7619837|11|6}}, {{DGF|7619835|12|7}} | ||
|PRemarks= | |PRemarks= | ||
}} | }} | ||
==History== | ==History== | ||
| + | {{HistF|2020-12-24|7619838|PrimeGrid Fermat Divisor Search}} | ||
{{HistF|2020-10-25|7300254|Robert Gelhar, PrimeGrid Fermat Divisor Search}} | {{HistF|2020-10-25|7300254|Robert Gelhar, PrimeGrid Fermat Divisor Search}} | ||
Revision as of 02:26, 28 December 2020
| Reserved! This sequence is currently part of Multi Reservation 20: Riesel problem 3. |
Current data
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[[Category:Proth {{{Pb}}}|#.....00015]]
Notes
- ↑ Twin n=1
- ↑ Twin n=2
- ↑ Twin n=4
- ↑ Twin n=10
- ↑ Divides xGF(7300253,11,8)
- ↑ Divides xGF(7619837,11,6), xGF(7619835,12,7)
History
- 2020-12-24: Found n = 7619838, PrimeGrid Fermat Divisor Search
- 2020-10-25: Found n = 7300254, Robert Gelhar, PrimeGrid Fermat Divisor Search
