Difference between revisions of "Williams prime MM 10"

Latest revision as of 03:18, 3 September 2024

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

@@ Line 1: / Line 1: @@
 {{Williams prime
 |WiBase=10
-|WiMaxn=1030000
+|WiMaxn={{GP|Riesel prime 10 9|RMaxn}}
-|WiDate=1-29-2019
+|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}}
+|WiRemarks={{C|red|<b>!!!DO NOT RESERVE!!!</b>}} This list is a reuse of {{NRi|9|10|n}}
-;19176
-;17932
-;16858
-;1523
-;1466
-;1147
-;68467
-;95898
-;96025
-;95927
-;97025
-;97291;C:found 2011-01-07, D. Broadhurst
-1009567;122228;C:found 2016-09-19, P. Kurtovic
-|WiRemarks=These primes are [[Near-repdigit]] numbers; {{OEIS|l|A056725}}. Search limit given is the highest n searched, however, there is a gap from n=230k to 1M.
 }}
-==History==
-:2016-09-19: found ''n'' = 1009567, P. Kurtovic
-:2011-01-07: found ''n'' = 383643, D. Broadhurst
-:2010-12-19: found ''n'' = 364521, D. Broadhurst
-:2010-11-05: found ''n'' = 260253, D. Broadhurst
-:2010-11-09: found ''n'' = 223871, D. Broadhurst
-:2010-11-04: found ''n'' = 212903, D. Broadhurst
-:2004-01-21: found ''n'' = 107663, J. Sun
-:2000-12-10: found ''n'' = 48051, H.Dubner
-:2002-01-23: found ''n'' = 41917, E. J. Sorensen
-:2000-10-27: found ''n'' = 41475, D. Augustin
-:1994-12-01: found ''n'' = 11143, H.Dubner
-:1994-10-01: found ''n'' = 9631, H.Dubner
-:1994-10-01: found ''n'' = 8415, H.Dubner
-:?: found ''n'' = 935; Wilson
-==External links==
-*[https://stdkmd.net/nrr/8/89999.htm Status from M. Kamada]