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Difference between revisions of "PrimeGrid Seventeen or Bust"
(→See also: +multi) |
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| Line 10: | Line 10: | ||
|mode=userformat | |mode=userformat | ||
|format=<div style="column-count:5;-moz-column-count:5;-webkit-column-count:5"><ul type="disc">,<li>,</li>,</ul></div> | |format=<div style="column-count:5;-moz-column-count:5;-webkit-column-count:5"><ul type="disc">,<li>,</li>,</ul></div> | ||
| − | |secseparators=[[Proth prime ,|,,]] | + | |secseparators=[[Proth prime 2 ,|,,]] |
|order=ascending | |order=ascending | ||
|ordermethod=sortkey | |ordermethod=sortkey | ||
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==History== | ==History== | ||
| − | *2016-10-31: [[Proth prime 10223|{{Kbn|+|10223|31172165}}]], eliminating {{Vk}} = 10223 from the search | + | *2016-10-31: [[Proth prime 2 10223|{{Kbn|+|10223|31172165}}]], eliminating {{Vk}} = 10223 from the search |
==See also== | ==See also== | ||
Revision as of 13:38, 12 July 2021
Contents
Purpose
To solve the Sierpiński problem by finding a prime of the form k•2n+1 for each remaining value of k < 78,557.
Status
There are 5 sequences:
History
- 2016-10-31: 10223•231172165+1, eliminating k = 10223 from the search
