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Difference between revisions of "Williams prime MP 10"

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(n=1038)
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{{Williams prime
 
{{Williams prime
 
|WiBase=10
 
|WiBase=10
|WiMaxn=127000
+
|WiMaxn=200000
|WiDate=2016
+
|WiDate=2020-06-25
 
|WiReserved=
 
|WiReserved=
 
|WiNlist=
 
|WiNlist=
Line 20: Line 20:
 
790
 
790
 
905
 
905
1038
+
1038;55485
66886
+
66886;72945
70500
+
70500;73683
 
91836
 
91836
 
100613
 
100613
 
127240
 
127240
 +
380734
 +
583696;130989
 +
|WiRemarks=The {{OEIS|l|A056797}}<br>For all even n-values {{Kbn|+|9|10|n}} is a [[Generalized Fermat number]].
 
}}
 
}}
 +
==History==
 +
{{HistF|2020-06-25|583696|Predrag Kurtovic|549082}}
 +
{{HistF|2019-09-18|380734|Predrag Kurtovic|526073}}
 +
{{HistC|2015-01-21|200000|Robert Price}}
 +
{{HistF|2015-01-21|127240|Robert Price}}
 +
{{HistF|2013-09-23|100613|Predrag Kurtovic}}
 +
{{HistF|2005-03-10|70500|Peter Benson}}
 +
{{HistF|2004-12-31|66886|Peter Benson}}
 +
{{HistF|1994|1038|Harvey Dubner}}

Revision as of 08:44, 26 June 2020

Current data

Base : 10
Count : 23
Max n : 200,000
Date : 2020-06-25
3, 4, 5, 9, 22, 27, 36, 57, 62, 78, 201, 537, 696, 790, 905, 1038, 66886, 70500, 91836, 100613, 127240, 380734, 583696
Remarks :
The sequence A056797 in OEIS
For all even n-values 9•10n+1 is a Generalized Fermat number.

History