Difference between revisions of "Williams prime MP 17"

Latest revision as of 21:00, 24 October 2024

4, 20, 320, 736, 2388, 3344, 8140, 26908, 111440

Remarks :

For all even n-values 16•17ⁿ+1 is a Generalized Fermat number.

2024-10-24: Checked n = 100000 - 200000, Richard Kapek, released
2024-10-12: Reserved by Richard Kapek for n = 100000 - 200000
2024-09-02: Checked n = 2 - 100000, Mark Rodenkirch, double-check, released
2024-08-22: Reserved by Mark Rodenkirch for n = 2 - 100000 double-check
2020-10-04: Checked n = 25000 - 100000, Paul Vanderveen
2018-03-09: Checked n = 1 - 25000, Eric Chen
2016: Checked n = 1 - 1000, Mauro Fiorentini
2002-06-19: Found n = 26908, Kazuyoshi Asao

@@ Line 1: / Line 1: @@
 {{Williams prime
 |WiBase=17
-|WiMaxn=100000
+|WiMaxn=200000
-|WiDate=2024-09-02
+|WiDate=2024-10-24
 |WiReserved=
 |WiNlist=
@@ Line 13: / Line 13: @@
 ;3001
 |WiRemarks=For all even {{Vn}}-values {{Kbn|+|16|17|n}} is a [[Generalized Fermat number]].
 }}
 ==History==
+{{HistC|2024-10-24|100000-200000|Richard Kapek|1057948}}, released
+{{HistR|2024-10-12|Richard Kapek|1055947}} for {{Rn|100000|200000}}
 {{HistC|2024-09-02|2-100000|Mark Rodenkirch|1052874}}, double-check, released
 {{HistR|2024-08-22|Mark Rodenkirch|903884}} for {{Rn|2|100000}} double-check