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#507 |
"Norbert"
Jul 2014
Budapest
22·31 Posts |
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Another new PRP:
37535^37674+37674^37535, 172338 digits. |
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#508 |
Nov 2019
3×7 Posts |
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My 'Leyland-1M' project found this PRP:
211185^54364+54364^211185 is Fermat and Lucas PRP! 1000027 digits, index: 21589915517 (if my program is correct). |
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#509 |
Sep 2010
Weston, Ontario
23810 Posts |
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Well done! The Leyland-number index is correct. I have a dictionary of Leyland (x,y) pairs from (999999,10) to (1000999,10), sorted by magnitude and preceded by its Leyland-number index (21588818851 to 21628375832), so I can just look it up.
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#510 | |
Sep 2010
Weston, Ontario
2·7·17 Posts |
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I have just now changed this line to: 715 38951950 30008 (8656,2929) Anatoly Selevich Dec 2007 P I don't know why I hadn't thought of this before. The Internet Archive Wayback Machine has a Jan 2008 snapshot that definitively dates the PRP discovery. |
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#511 |
"Norbert"
Jul 2014
Budapest
22×31 Posts |
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Another new PRP:
33^129128+129128^33, 196083 digits. |
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#512 |
"Norbert"
Jul 2014
Budapest
22·31 Posts |
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Another new PRP:
37803^37916+37916^37803, 173562 digits. |
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#513 |
Random Account
Aug 2009
Not U. + S.A.
47508 Posts |
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#514 |
Sep 2002
Database er0rr
5·29·31 Posts |
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#515 | |
Random Account
Aug 2009
Not U. + S.A.
47508 Posts |
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![]() What are these calculation being done with? |
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#517 |
"Mark"
Apr 2003
Between here and the
23×13×67 Posts |
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He has a special build of xyyxsieve because the way he is testing ranges is based upon decimal length of the candidates. The "out of the box" xyyxsieve is more efficient with a relatively square workspace, i.e. the range of x and y are similar in size. At one time I was working on changing xyyxsieve to be provide the "best of both worlds", but I couldn't get it to work and gave up. I might return to it someday.
The biggest challenge with xyyxsieve is that it is most efficient to sieve a very large search space once than to break that up into smaller chunks. But with a very large search space one needs a lot of memory. |
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