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#23 |
"Jonathan"
Jul 2010
In a tangled web...
5·43 Posts |
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Last one is finished.
Reserving: 50 131+ |
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#24 |
Sep 2009
22×587 Posts |
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I've nearly done the last 3 so reserving:
35^154+1 85^106+1 97^103+1 Chris |
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#25 | |
"Jonathan"
Jul 2010
In a tangled web...
5×43 Posts |
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See http://www.asahi-net.or.jp/~KC2H-MSM/cn/whatsnew.htm (Just noticed it. Hopefully this saves you a little bit of work.) |
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#26 |
Sep 2009
22·587 Posts |
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That's not 97^119+1. At least I can't find a factor of 97^119+1 on the page.
It's a good job because I'd already finished 97^119+1. Chris |
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#27 | ||
"Jonathan"
Jul 2010
In a tangled web...
5×43 Posts |
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Quote:
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#28 |
Sep 2009
22·587 Posts |
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I think I've cracked the code. "(238 97 (" means 97^238-1 with all the algebraic factors removed. But the results weren't put into factordb.
I'll email Richard Brent to tell him about the page. Chris |
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#29 | |
"Jonathan"
Jul 2010
In a tangled web...
5·43 Posts |
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I've gathered factors from different factoring projects in the past and passed them onto Richard, but since he has yet to absorb the 1.4M factor bomb I dropped on him in Dec 5, 2011, I've yet to send a new update. I've gathered all the factors from H Mishima's web site on June 10, 2012 so you can always check my website as well. (Sorry for the self-promotion ![]() |
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#30 |
"Jonathan"
Jul 2010
In a tangled web...
5×43 Posts |
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Some further thoughts:
Of course, the best thing would be to have the factors in factordb.com. I'll see if I can filter out the small factors (< 50 digits) and do a bulk update. |
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#31 |
"Jonathan"
Jul 2010
In a tangled web...
5·43 Posts |
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After much use of "diff" and reporting 185 factors to factordb, factordb reported 2 factors added that were also brent composites. (43 136+ and 44 127-). Turns out that these were my own factors! Oooops. So, I don't believe there are any more missing factors.
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#32 |
Sep 2009
22·587 Posts |
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I manually added a few factors from there to factordb last night. I only did ones with a 2 digit base since they were the ones I might be trying to do.
The only significant one was 98^119-1 (fortunately I'd not started that one yet). So it sounds as if we are safe now. Chris |
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#33 |
Sep 2009
22·587 Posts |
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It's time for me to reserve a few more:
30^172+1 42^139-1 35^134+1 (The first two are GNFS targets.) Chris |
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