View source for Williams prime MM least

{{DISPLAYTITLE:Williams primes of the form {{Kbn|(b-1)|b|n}}, least {{Vn}}-values}}
==Description==
Here are shown the least {{Vn}}-value ≥ 1 for any base {{Vb}} with 2 ≤ {{Vb}} ≤ 2049 which generates a [[Williams prime]] of the form {{Kbn|(b-1)|b|n}}.

==History==
{{HistF|2019-06-05|23089 ([[Williams prime MM 1801|{{Vb}}=1801]])|Karsten Bonath}}

==Wanted values [searched range]==
<div style="column-count:6;-moz-column-count:6;-webkit-column-count:6">
{{#dpl:
|namespace=
|category=Williams prime MM without
|include={Williams prime}:WiBase,{Williams prime}:WiBase,{Williams prime}:WiMaxn
|mode=userformat
|format=<ul type="disc">,<li>,</li>,</ul>
|secseparators=[[Williams prime MM ,|,,]],&nbsp;[,]
|order=ascending
|ordermethod=sortkey
|oneresultheader=<b>There is one sequence</b>:
|resultsheader=<b>There are %PAGES% sequences</b>:
|noresultsheader=<b>There are no entries.</b>
}}</div>
'''Notes:'''
*Base 128: {{NRi|127|n}} (first {{Vn}}-value divisible by 7)

==Data==
The data file can be found [[:File:Williams_prime_MM_smallest.csv|here]].
{{#get_web_data:url=https://www.rieselprime.de/z/images/6/6a/Williams_prime_MM_smallest.csv|format=csv with header|data=b=Base,n=n-value}}
<div style="width: 12em; height:50em; overflow:auto;">
{| class="wikitable sortable" style="height: 200px"
! data-sort-type="number" class="fixhead" | Base
! data-sort-type="number" class="fixhead" | {{Vn}}-value {{#for_external_table:<nowiki/>
{{!}}-
{{!}} style="text-align:right" {{!}} {{{b}}}
{{!}} style="text-align:right" {{!}} {{{n}}}
}}
|}
</div>

==See also==
*[[Williams prime]]
[[Category:Williams prime MM| ]]