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Difference between revisions of "Williams prime MM 10"

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{{Williams prime
 
{{Williams prime
 
|WiBase=10
 
|WiBase=10
|WiMaxn=1030000
+
|WiMaxn={{GP|Riesel prime 10 9|RMaxn}}
|WiDate=2019-01-29
+
|WiDate={{GP|Riesel prime 10 9|RDate}}
|WiReserved=
+
|WiReserved={{GP|Riesel prime 10 9|RReserved}}
|WiNlist=
+
|WiNlist={{Reuse Primelist|Riesel prime 10 9|RNlist|1}}
1
+
|WiRemarks={{C|red|<b>!!!DO NOT RESERVE!!!</b>}} This list is a reuse of {{NRi|9|10|n}}
3
 
7
 
19
 
29
 
37
 
93
 
935
 
8415;19176
 
9631;17932
 
11143;16858
 
41475;1523
 
41917;1466
 
48051;1147
 
107663;68467
 
212903;95898
 
223871;96025
 
260253;95927
 
364521;97025
 
383643;97291
 
1009567;122228
 
|WiRemarks=These primes are [[Near-repdigit]] numbers;<br>Search limit given at {{OEIS|l|A056725}} is the highest n searched, however, there is a gap from 230k &le; n &le; 1M.
 
 
}}
 
}}
==History==
 
{{HistC|2019-01-29|1000000 - 10300007|Predrag Kurtovic}}
 
{{HistF|2016-09-19|1009567|Predrag Kurtovic}}
 
{{HistC|2011-04-17|100000 - 230000|Gary Barnes}}
 
{{HistF|2011-01-07|383643|David Broadhurst}}
 
{{HistF|2010-12-19|364521|David Broadhurst}}
 
{{HistF|2010-11-05|260253|David Broadhurst}}
 
{{HistF|2010-11-09|223871|David Broadhurst}}
 
{{HistF|2010-11-04|212903|David Broadhurst}}
 
{{HistC|2006-10-30|5000|Hugo Platzer}}
 
{{HistF|2004-01-21|107663|Jiong Sun}}
 
{{HistF|2002-01-23|41917|Eric J. Sorensen}}
 
{{HistF|2000-12-10|48051|Harvey Dubner}}
 
{{HistF|2000-10-27|41475|Dirk Augustin}}
 
{{HistF|1994-12-01|11143|Harvey Dubner}}
 
{{HistF|1994-10-01|9631|Harvey Dubner}}
 
{{HistF|1994-10-01|8415|Harvey Dubner}}
 
{{HistF|?|935|Robert G. Wilson}}
 
 
==External links==
 
*[https://stdkmd.net/nrr/8/89999.htm Factorizations for n &le; 300 & search history from M. Kamada]
 

Latest revision as of 03:18, 3 September 2024

Current data

Base : 10
Count : 22
Max n : 600,000
Date : 2024-09-30
1, 3, 7, 19, 29, 37, 93, 935, 8415, 9631, 11143, 41475, 41917, 48051, 107663, 212903, 223871, 260253, 364521, 383643, 1009567, 1762063
Remarks :
!!!DO NOT RESERVE!!! This list is a reuse of Riesel 9•10n-1