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Difference between revisions of "Williams prime MP 257"
(1st prime from old wiki) |
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|WiNlist= | |WiNlist= | ||
1344 | 1344 | ||
| + | |WiRemarks=For all even {{Vn}}-values {{Kbn|+|256|257|n}} is a [[Generalized Fermat number]]. | ||
}} | }} | ||
| + | ==History== | ||
{{HistC|2019-06-23|10000|Karsten Bonath}} | {{HistC|2019-06-23|10000|Karsten Bonath}} | ||
{{HistF|2018-04-03|1344|Eric Chen}} | {{HistF|2018-04-03|1344|Eric Chen}} | ||
Latest revision as of 08:52, 1 August 2021
Current data
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Remarks : |
For all even n-values 256•257n+1 is a Generalized Fermat number. |
History
- 2019-06-23: Checked to n = 10000, Karsten Bonath
- 2018-04-03: Found n = 1344, Eric Chen
