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Difference between revisions of "Williams prime MP 17"
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{{Williams prime | {{Williams prime | ||
|WiBase=17 | |WiBase=17 | ||
− | |WiMaxn= | + | |WiMaxn=100000 |
− | |WiDate= | + | |WiDate=2020-10-04 |
|WiReserved= | |WiReserved= | ||
|WiNlist= | |WiNlist= | ||
Line 13: | Line 13: | ||
8140 | 8140 | ||
26908;3001 | 26908;3001 | ||
+ | |WiRemarks=For all even {{Vn}}-values {{Kbn|+|16|17|n}} is a [[Generalized Fermat number]]. | ||
}} | }} | ||
==History== | ==History== | ||
+ | {{HistC|2020-10-04|100000|Paul Vanderveen}} | ||
{{HistC|2018-03-09|25000|Eric Chen|481962}} | {{HistC|2018-03-09|25000|Eric Chen|481962}} | ||
{{HistC|2016|1000|Mauro Fiorentini}} | {{HistC|2016|1000|Mauro Fiorentini}} | ||
{{HistF|2002-06-19|26908|Kazuyoshi Asao}} | {{HistF|2002-06-19|26908|Kazuyoshi Asao}} |
Latest revision as of 08:25, 1 August 2021
Current data
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Remarks : |
For all even n-values 16•17n+1 is a Generalized Fermat number. |
History
- 2020-10-04: Checked to n = 100000, Paul Vanderveen
- 2018-03-09: Checked to n = 25000, Eric Chen
- 2016: Checked to n = 1000, Mauro Fiorentini
- 2002-06-19: Found n = 26908, Kazuyoshi Asao