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Difference between revisions of "Proth prime 3 10"
(add Williams prime links) |
(add history) |
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1153674;131234;C:{{NWi|PP|9|576837}} | 1153674;131234;C:{{NWi|PP|9|576837}} | ||
3550446;131238;C:{{NWi|PP|9|1775223}} | 3550446;131238;C:{{NWi|PP|9|1775223}} | ||
− | |PRemarks=The {{OEIS|l|A005539}}<br> | + | |PRemarks=The {{OEIS|l|A005539}}<br>For additional even {{Vn}} history, see {{NWi|PP|9|n}} |
|PSieve= | |PSieve= | ||
}} | }} | ||
Line 48: | Line 48: | ||
{{HistF|2020-09-13|3550446|Ryan Propper}} | {{HistF|2020-09-13|3550446|Ryan Propper}} | ||
{{HistF|2020-09-11|1153674|Ryan Propper}} | {{HistF|2020-09-11|1153674|Ryan Propper}} | ||
− | {{HistC|2014-03-16|200000|Robert Price}} | + | {{HistC|2014-03-16|6810-200000|Robert Price}} |
+ | {{HistC|2000-09-07|1-6810|Robert G. Wilson}} | ||
{{HistF|1999-04-16|19612|Wilfrid Keller}} | {{HistF|1999-04-16|19612|Wilfrid Keller}} | ||
{{HistF|1999-04-16|18954|Wilfrid Keller}} | {{HistF|1999-04-16|18954|Wilfrid Keller}} | ||
{{HistF|1998-10-30|13297|Wilfrid Keller}} | {{HistF|1998-10-30|13297|Wilfrid Keller}} |
Revision as of 06:20, 20 September 2024
Current data
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Remarks : |
The sequence A005539 in OEIS For additional even n history, see Williams 10•9n+1 |
Notes
- ↑ Twin n=1
- ↑ Twin n=3
- ↑ Twin n=4, Williams 10•92+1
- ↑ Williams 10•96+1
- ↑ Williams 10•99+1
- ↑ Twin n=22, Williams 10•911+1
- ↑ Twin n=102, Williams 10•951+1
- ↑ Williams 10•956+1
- ↑ Williams 10•981+1
- ↑ Williams 10•9941+1
- ↑ Williams 10•91647+1
- ↑ Williams 10•97466+1
- ↑ Williams 10•99477+1
- ↑ Williams 10•99806+1
- ↑ Williams 10•911799+1
- ↑ Williams 10•916941+1
- ↑ Williams 10•933437+1
- ↑ Williams 10•935273+1
- ↑ Williams 10•943284+1
- ↑ Williams 10•993813+1
- ↑ Williams 10•995369+1
- ↑ Williams 10•9576837+1
- ↑ Williams 10•91775223+1
History
- 2020-09-13: Found n = 3550446, Ryan Propper
- 2020-09-11: Found n = 1153674, Ryan Propper
- 2014-03-16: Checked n = 6810 - 200000, Robert Price
- 2000-09-07: Checked n = 1 - 6810, Robert G. Wilson
- 1999-04-16: Found n = 19612, Wilfrid Keller
- 1999-04-16: Found n = 18954, Wilfrid Keller
- 1998-10-30: Found n = 13297, Wilfrid Keller