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Difference between revisions of "Williams prime PM 49"

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(check to n=100K)
 
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{{Williams prime
 
{{Williams prime
 
|WiBase=49
 
|WiBase=49
|WiMaxn=10000
+
|WiMaxn=100000
|WiDate=2019-04-23
+
|WiDate=2024-12-05
|WiReserved=
+
|WiReserved=Kevin Würth
|WiNlist=
+
|WiNlist={{Reuse Primelist|Riesel prime 7 50|RNlist|2}}
2
+
|WiRemarks={{C|red|<b>Do not add primes here</b>}}. Only add primes 2*{{Vn}} to {{NRi|50|7|n}}.<br>For additional history, see above reused Riesel sequence.
3
 
5
 
10
 
11
 
13
 
14
 
45
 
78
 
82
 
152
 
158
 
243
 
401
 
456
 
768
 
1763
 
7713
 
 
}}
 
}}
 
==History==
 
==History==
{{HistC|2019-04-23|10000|Karsten Bonath}}
+
{{HistC|2024-12-05|87000-100000|Kevin Würth|1062683}}
{{HistC|2016|1000|Mauro Fiorentini}}
+
{{HistC|2024-10-11|85000-87000|Kevin Würth|1055793}}
 +
{{HistF|2024-10-06|84605|Kevin Würth|1055284}}
 +
{{HistC|2024-10-06|10000-85000|Kevin Würth|1055259}}
 +
{{HistR|2024-09-27|Kevin Würth|1054718}} for {{Rn|10000|250000}}
 +
{{HistC|2019-04-23|1-10000|Karsten Bonath}}
 +
{{HistC|2016|1-1000|Mauro Fiorentini}}

Latest revision as of 18:55, 5 December 2024

Reserved! This sequence is currently reserved by: Kevin Würth

Current data

Base : 49
Count : 21
Max n : 100,000
Date : 2024-12-05
Reserved : Kevin WürthKevin Würth/Reserved
2, 3, 5, 10, 11, 13, 14, 45, 78, 82, 152, 158, 243, 401, 456, 768, 1763, 7713, 11174, 23576, 84605
Remarks :
Do not add primes here. Only add primes 2*n to Riesel 50•7n-1.
For additional history, see above reused Riesel sequence.

History