2012-03-20, 17:50 | #1 |
Sep 2009
100010110000_{2} Posts |
Brent tables reservations
This thread is to co-ordinate work on the Brent tables (a^b+1 and a^b-1 with 13<=a<=99 and product <10^255). See http://maths.anu.edu.au/~brent/factors.html for the list (but check http://www.factordb.com/ for updates not on his site).
I'm working on: 15^196+1 54^133+1 82^103-1 85^103+1 Chris K |
2012-03-20, 20:43 | #2 |
"William"
May 2003
New Haven
23×103 Posts |
This overlaps oddperfect.org's interest in p^q-1 with p an odd prime, q a prime (also, rarely but occasionally, q composite). Here are the overlaps currently in our system
43^137-1 ready for GNFS - see composites page 43^151-1 queued for SNFS factoring by RSALS 73^127-1 ready for SNFS by RSALS, not yet queued 79^113-1 ready for SNFS by RSALS, not yet queued 83^121-1 ECM pretesting in process 89^121-1 ECM pretesting in process |
2012-03-22, 02:52 | #3 |
"Jonathan"
Jul 2010
In a tangled web...
D7_{16} Posts |
Chris, William,
I'm currently taking about a one month break from the Brent composites (going to be out of the country). Will make my reservations when I get back. |
2012-03-22, 18:12 | #4 |
Sep 2009
2^{4}·139 Posts |
Reserving:
66^130+1 44^122+1 53^116+1 Chris K PS. 82^103-1 is done, factors in factordb. |
2012-03-29, 18:42 | #5 |
Sep 2009
4260_{8} Posts |
I've finished:
15^196+1 66^130+1 85^103+1 and nearly finished 44^122+1 so it's time to reserve some more. Reserving: 89^103+1 70^109-1 72^121-1 Chris K |
2012-04-03, 16:50 | #6 |
Sep 2009
2224_{10} Posts |
Time to reserve a few more:
35^131+1 79^125+1 88^119-1 90^103-1 I'm going to avoid numbers jcrombie will get to fairly soon (50-69^n). Chris K |
2012-04-12, 16:53 | #7 |
Sep 2009
2^{4}×139 Posts |
I've done most of the last lot so I'll reserve:
14^203-1 90^119-1 91^103-1 91^103+1 Chris K |
2012-04-20, 01:46 | #8 |
"Jonathan"
Jul 2010
In a tangled web...
5·43 Posts |
Reserving:
48^127+1 |
2012-04-20, 16:34 | #9 |
Sep 2009
2^{4}×139 Posts |
It's time to reserve some more:
23^175-1 44^145+1 It's taking 2-3 days per number now so 2 should be enough for a few days. Chris |
2012-04-26, 08:57 | #10 |
Sep 2009
100010110000_{2} Posts |
I've finished 23^175-1 and started on 44^145+1 so it's time to reserve some more:
72^109+1 75^121-1 75^121+1 Chris |
2012-04-27, 23:51 | #11 |
Oct 2006
vomit_frame_pointer
360_{10} Posts |
My 2 cents
I have polynomials for these numbers:
44^151+1 79^133-1 23^187+1 58^140+1 31^166+1 72^136+1 82^127+1 Since I see no reservations for these puppies, I'll reserve them. The polynomials were computed by jrk nearly a year ago, then placed in oak casks in an abandoned salt mine deep beneath the Nevada desert, where they were attended by a team of highly-athletic yet caring virgin high jumpers between the ages of 16 and 19.4997. I am glad to see interest on these numbers. I know little about the ECM work done on them, other than that some has been done. I think factors of less than 10^50 are unlikely to remain, but I did find a p48 last year, and I doubt that the composites have been ECM'ed much above some small multiple of t50. However: If you have any information as to the ECM status, please share it here. The remaining composites are getting large enough that collaboration becomes a somewhat-rewarding possibility. I have between 16 and 24 core-17 940 threads to spare, depending on Real Life and my air-conditioning. Last fiddled with by FactorEyes on 2012-04-28 at 00:28 |
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