[QUOTE=gd_barnes;234533]An amazing amount of work Mark. :-) Could you Email me the results file(s)? Thanks.[/QUOTE]

Can you be more specific? Are you looking for the residues?

[QUOTE=rogue;234534]Can you be more specific? Are you looking for the residues?[/QUOTE]
yes he is

[QUOTE=Mini-Geek;233949]I'll take this to 100K. It's starting now, I was finishing up my individual k work for NPLB. Should only take a few days.[/QUOTE]

S588 is complete with no primes through n=93689 and paused to participate in the NPLB rally. I will finish it to 100K when that's done. Estimated ~1 more day of work, to complete Nov. 4.

[QUOTE=rogue;234534]Can you be more specific? Are you looking for the residues?[/QUOTE]

Results are what PFGW (pfgw.out) or LLR (lresults.txt) write out if you were running them stand-alone without a server. So yes, what henryzz said is correct; more than anything I just need residues.

The following 9 & 10kers are complete to n=25K and released:

R501; 7 k's remaining; highest prime 752*501^16358-1
R518; 9 k's remaining; highest prime 71*518^7430-1
R767; 7 k's remaining; highest prime 38*767^21544-1
R806; k=27, 74, 125, 152, & 214 remain; highest prime 140*806^21738-1
R942; k=48, 70, 85, 114, & 163 remain; highest prime 49*942^22137-1
R978; k=12, 94, 131, & 164 remain; highest prime 137*978^16482-1
S770; k=8, 11, 182, 191, & 205 remain; highest prime 140*770^14355+1
S864; k=15, 53, 64, 74, & 136 remain; highest prime 41*864^18064+1
S958; 6 k's remaining; highest prime 316*958^8124+1
S978; 8 k's remaining; highest prime 142*978^6649+1

This finishes up all of the 9kers. 5 more 10kers are still being worked on.

Reservations
 

I'm reserving the remainder of 1ker's not already reserved or tested to n=25K

R741 R773 R832 R868 R916 R951 R967
S696 S701 S731 S778 S802 S844 S845 S850 S867 S941 S1016 S1029

Sierp 501
 

Sierp 501, the last k, tested n=25K-100K. Nothing found.

Results emailed. Base released

Sierp 516
 

Sierp 516, the last k, tested n=50K-100K. Nothing found.

Results emailed. Base released

[QUOTE=gd_barnes;233660]Serge, have you sent the Email on these results? I haven't gotten it. Thanks.[/QUOTE]

[QUOTE=Batalov;233669]I will have to email them a bit later - I sent the graph.card for the warranty repairs (and couldn't find any temp.repacement). So the comp is down at the moment. RMA takes 1-2 weeks they said.[/QUOTE]

Serge,

Do you have the results available for these bases yet? I'm attempting to get all of the 1k bases shored up as Ian closes in on completing them all to n=100K. Thanks.


Gary

Yep, I got the card back (got a 2008 card instead of the original 2007; they are too lazy to repair the fan!). Will email tonight.

Updates:
R580 is at /97.4K/ and continuing to 100K
R736 is at 25K and released

S676 /124.5K/ and continuing to 150K
S706 100K and released
S798 100K and released
S816 /87.4K/ and continuing to 100K
S834 112K and released
S905 25K and released

Sierp 550
 

Sierp 550, the last k, tested n=25K-100K. Nothing found.

Results emailed. Base released

Sierp 622
 

43*622^57946+1 is prime

Conjecture proven - Results emailed

Reservations
 

Reserving the following 2ker's.

R504 R505 R516

Sierp 649
 

Sierp 649, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

S588 is complete to 100K with no primes, releasing it. Results attached, along with factors above 1e6 and sieve file so full verification is possible. :smile:

R580 is done to 100K, no primes. Base released.

S837
 

S837 reserved as new to n=25K

Riesel 688
 

Riesel 688, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

The following 10kers are complete to n=25K and released:

R532; 8 k's remaining; highest prime 347*532^15956-1
S792; 7 k's remaining; highest prime 71*792^9185+1
S926; 8 k's remaining; highest prime 121*926^10886+1
S984; 7 k's remaining; highest prime 178*984^19420+1

Only one more 10ker to finish up.

Riesel 731
 

Riesel 731, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Riesel 622
 

Riesel 622, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Reservations
 

Reserving as new to n=25K - R733 S565

S816 is done to 100K. Base released.

Sierp 837
 

Sierp Base 837
Conjectured k = 1032
Covering Set = 7, 97, 1033
Trivial Factors k == 1 mod 2(2) and k == 10 mod 11(11) and k == 18 mod 19(19)

Found Primes: 431k's - File emailed

Remaining: 12k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 72k's

Base Released

S942 is complete to n=25K; 7 k's remaining; highest prime 20*942^17720+1; base released

That completes all of the 10kers.

Riesel 514
 

Riesel 514, the last k, tested n=50K-100K - Nothing found

Results emailed - Base released

Riesel 741
 

Riesel 741, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Risel 733
 

Riesel Base 733
Conjectured k = 4038
Covering Set = 5, 13, 367
Trivial Factors k == 1 mod 2(2) and k == 1 mod 3(3) and k == 1 mod 61(61)

Found Primes: 1290k's - File emailed

Remaining: 32k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 695k's

MOB Eliminations: 1k - File emailed
1466

Base Released

Reserving all remaining 11kers (at n=5K) to n=25K:
R648
R953
R977
S536
S654

Reserving a couple of (not all) 12kers to n=25K:
R766
S514

Also reserving S991 to n=25K.

S991 is a true heavy weight for such a large base. It is the only remaining base with a CK < 10K that has < 1 k remaining at n=5K for every 200 k's in the conjecture. (CK=5262; 26 k's remain at n=5K) To give an idea of how heavy weight it is, there are only about a handful of remaining bases with a CK < 10K that have < 1 k remaining at n=5K for every [B][I]100[/I][/B] k's in the conjecture. :smile:

Time to get busy...

R625 is done to 15K. Base released.
There are 106 k's remaining, but 12 of them are common with R25 (and some with R5, -- see R25). Resdiues are emailed.

Riesel 773
 

Riesel 773, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Sierp 565
 

Sierp Base 565
Conjectured k = 8472
Covering Set = 7, 13, 37, 67, 229
Trivial Factors k == 1 mod 2(2) and k == 2 mod 3(3) and k == 46 mod 47(47)

Found Primes: 2738k's - File emailed

Remaining: 24k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 1472k's

MOB Eliminations: 1k - File emailed
2260

Base Released

1k base R533 has been released. Rincewind's friend sieved n=25K-1M to P=200G and released it without testing. A link to the file is on the reservations page. I'm sure it needs more sieving.

Ian, if you want it, here is one more 1k for you to take to n=100K.

[QUOTE]Ian, if you want it, here is one more 1k for you to take to n=100K.[/QUOTE]I'll take it to n=100K. What's one more. LOL

Riesel 832
 

Riesel 832, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Sierp 696
 

135*696^35285+1 is prime - Conjecture proven

Results emailed

Sierp 701
 

Sierp 701, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

S823
 

S823 reserved as new to n=25K

Sierp 928
 

Sierpinski 928 is complete to n=17K. 8 primes were found (check out the cluster near the end!)

[CODE]4933*928^16010+1
24438*928^16188+1
18394*928^16370+1
14074*928^16377+1
22998*928^16555+1
20688*928^16920+1
12687*928^16933+1
9112*928^16985+1[/CODE]

Email sent, continuing.

(Edit: Well, it felt like a cluster! After 8 days without a PRP, to get those last three in quick succession....)

Sierp 731
 

Sierp 731, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Sierp 778
 

Sierp 778, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Reservations
 

Reserving the following 2ker's to n=100K

R523 R551 R564 R588 R615
S510 S520 S533 S542

Sierp 844
 

Sierp 844, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Sierp 850
 

Sierp 850, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

S867 and R868
 

A 2 bagger

50*867^63774+1 is prime (makes a 4 bagger with S868, S869 & S870)

54*868^35296-1 is prime

Both conjectures proven

Results emailed

Sierp 802
 

Sierp 802, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Riesel 533
 

Riesel 533, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Riesel 504
 

116*504^36571-1 is prime

94*504^n-1 changes into a 1ker - weight = 1197

Results emailed

The following 11 & 12kers are complete to n=25K and released:

11kers:
R648; 2 primes found for n=5K-25K; 9 k's remaining
R953; 4 primes found for n=5K-25K; 7 k's remaining
R977; 4 primes found for n=5K-25K; 7 k's remaining
S536; 3 primes found for n=5K-25K; 8 k's remaining
S654; 5 primes found for n=5K-25K; 6 k's remaining

12kers:
R766; 5 primes found for n=5K-25K; 7 k's remaining
S514; 3 primes found for n=5K-25K; 9 k's remaining


That completes all of the 11kers to n=25K.

S648 & S698
 

Reserving S648 and S698 as new to n=25K

Reserving all remaining 12, 13, & 14kers (at n=5K) to n=25K:

R536
R558
R770
R802
S553
S904
S950
S994

Status update:
R610 @ 158K, will go to 160K
S676 @ 147K, will go to 150K

Reservations
 

Reserving S744 and S1021 as new to n=25K

Sierp 698
 

Sierp Base 698
Conjectured k = 232
Covering Set = 3, 233
Trivial Factors k == 16 mod 17(17) and k == 40 mod 41(41)

Found Primes: 198k's - File emailed

Remaining: 14k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 18k's

Base Released

Riesel 916
 

Riesel 916, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Reservations
 

Reserving S628 and S694 as new to n=25K

S676, the last k, tested up to n<=150K - Nothing found

Results emailed - Base released.

Sierp 941
 

Sierp 941, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Reservations
 

Reserving R542 and R718 as new to n=25K

Sierp 744
 

Sierp Base 744
Conjectured k = 299
Covering Set = 5, 149
Trivial Factors k == 742 mod 743(743)

Found Primes: 279k's - File emailed

Remaining: 18k's - Tested to n=25K - File emailed

Base Released

k = 1 is a GFN with no known prime.

Reservations
 

Reserving S894 and S954 as new to n=25K

Sierp 648
 

Sierp Base 648
Conjectured k = 296
Covering Set = 11, 59
Trivial Factors k == 646 mod 647(647)

Found Primes: 285k's - File emailed

Remaining: 9k's - Tested to n=25K - File emailed

Base Released

Riesel 516
 

Riesel 516, a 2ker, tested n=25K-100K. Nothing found

Base released - Results emailed

Riesel 951
 

Riesel 951, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Sierp 694
 

Sierp Base 694
Conjectured k = 1111
Covering Set = 5, 139
Trivial Factors k == 2 mod 3(3) and k == 6 mod 7(7) and k == 10 mod 11(11)

Found Primes: 560k's - File emailed

Remaining: 14k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 534k's

GFN's: 1k - File emailed
694

Base Released

Reservations
 

Reserving R583 and S639 as new to n=25K

Riesel 967
 

Riesel 967, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Reservations
 

Reserving R792 and S973 as new to n=25K

Sierp 1029
 

Sierp 1029, the last k, tested n=25K-100K - Nothing found

Results emailed - Base released

Sierp 510
 

Sierp 510, a 2ker, tested n=25K-100K. Nothing found

Base released - Results emailed

Riesel 792
 

Riesel Base 792
Conjectured k = 1158
Covering Set = 13, 61
Trivial Factors k == 1 mod 7(7) and k == 1 mod 113(113)

Found Primes: 959k's - File emailed

Remaining: 16k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 174k's

Base Released

k=25, 121, 324, 352, 441, 550 & 961 proven composite by partial algebraic factors

S991 is complete to n=25K; 9 primes found for n=5K-25K; 17 k's remaining; base released.

Not too bad for CK=5262 for such a high base. :-)

All remaining 12, 13, & 14kers bases are complete to n=25K and released as follows:

R536; 4 primes found for n=5K-25K; 10 k's remaining
R558; 1 prime found for n=5K-25K; 13 k's remaining
R770; 3 primes found for n=5K-25K; 9 k's remaining
R802; 2 primes found for n=5K-25K; 10 k's remaining
S553; 5 primes found for n=5K-25K; 8 k's remaining
S904; 3 primes found for n=5K-25K; 10 k's remaining
S950; 8 primes found for n=5K-25K; 6 k's remaining
S994; 6 primes found for n=5K-25K; 8 k's remaining

All bases with < 15 k's remaining at n=5K are now complete to n=25K.

R625 has finally been added to the pages. This is one that Serge completed to n=15K a month ago that needed detailed research on related R5 and R25 primes and test limits. I found 3 such primes; 1 of which was the huge k=158750 prime for base 5 that was found a little over a month ago. It knocked out the same k for base 25 and k=6350 for base 625.

There are 103 k's remaining, which includes 6 k's that are reserved and being searched by base 5 and 6 k's that are the same as base 25 but are not currently reserved.

Sierp 520
 

Sierp 520, a 2ker, tested n=25K-100K. Nothing found

Base released - Results emailed

Reservations
 

Reserving the following 2ker's to n=100K

R617 R634 R635 R680 R694
S567 S579 S593 S620 S638

Sierp 533
 

Sierp 533, a 2ker, tested n=25K-100K. Nothing found

Base released - Results emailed

Riesel 615
 

Riesel 615, a 2ker, tested n=25K-100K. Nothing found

Base released - Results emailed

Riesel 583
 

Riesel Base 583
Conjectured k = 2846
Covering Set = 5, 7, 13, 31, 73
Trivial Factors k == 1 mod 2(2) and 1 mod 3(3) and k == 1 mod 97(97)

Found Primes: 921k's - File emailed

Remaining: 16k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 484k's

MOB Eliminations: 1k - File emailed
1166

Base Released

Sierp 542
 

Sierp 542, a 2ker, tested n=25K-100K. Nothing found

Base released - Results emailed

Sierp 628
 

Sierp Base 628
Conjectured k = 1072
Covering Set = 17, 37
Trivial Factors k == 2 mod 3(3) and k == 10 mod 11(11) and k == 18 mod 19(19)

Found Primes: 603k's - File emailed

Remaining: 10k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 456k's

GFN: 1k - File emailed
628

Base Released

Riesel base 1019
 

Releasing the remaining k=2 at n=150k.

Sieve file for n=150k-200k (p=3T) with ~1900 pairs left available.

Sierp 823
 

Sierp Base 823
Conjectured k = 9166
Covering Set = 7, 13, 43, 103
Trivial Factors k == 1 mod 2(2) and k == 2 mod 3(3) and k == 136 mod 137(137)

Found Primes: 2934k's - File emailed

Remaining: 96k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 1550k's

MOB Eliminations: 2k's - File emailed
3292
4938

Base Released

Riesel 523
 

R523 tested n=25K-100K

120*523^43047-1 is prime

126*523^n-1 is now a 1'ker with a weight of 1900

Results emailed - Base released

R551
 

R551 tested n=25K-100K

14*551^60134-1 is prime

10*551^n-1 is now a 1'ker with a weight of 1123

Results emailed - Base released

Status reported by Serge in an Email on Dec. 22nd:

R610 is at n=186.4K; continuing to n=200K

R718
 

Riesel Base 718
Conjectured k = 1023
Covering Set = 7, 13, 61
Trivial Factors k == 1 mod 3(3) and k == 1 mod 239(239)

Found Primes: 647k's - File emailed

Remaining: 31k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 343k's

Base Released

Strange
 

A pretty strange 1 minute and 43 seconds:

I was testing S973, a new base I'm working on, and I got the following 3
primes in the aforementioned time.

The first 2 are for the same k, and that occured because I have my caches
at 5, so 2 machines found a prime for the same k during the same cycle.

The 2nd and 3rd are for the same n, 8 seconds apart. I guess the second prime doesn't want to be lonely.
It's related to both the 1st and 3rd primes.

3240*973^11520+1 I7#8 12/26/10 04:36:41 34426
3240*973^11531+1 Ginger#1 12/26/10 04:38:16 34459
8248*973^11531+1 Ginger#3 12/26/10 04:38:24 34459

Riesel 564
 

Riesel 564, a 2ker, tested n=25K-100K. Nothing found

Base released - Results emailed

Sierp 639
 

Sierp Base 639
Conjectured k = 1664
Covering Set = 5, 17, 19, 37
Trivial Factors k == 1 mod 2(2) and k == 10 mod 11(11) and k == 28 mod 29(29)

Found Primes: 713k's - File emailed

Remaining: 16k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 102k's

Base Released

reserving riesel 992

Riesel 588
 

Riesel 588, a 2ker, tested n=25K-100K. Nothing found

Base released - Results emailed

S572 and S590 are now reserved.

Sierp 973
 

Sierp Base 973
Conjectured k = 9252
Covering Set = 5, 17, 487
Trivial Factors k == 1 mod 2(2) and k == 2 mod 3(3)

Found Primes: 3035k's - File emailed

Remaining: 47k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 1542k's

MOB Eliminations: 1k - File emailed
3892

Base Released

R841
 

R841 is done to 25K and released.
CK [B]240[I]9[/I]0[/B], and it has only [B]27[/B] k's remaining!
Results emailed.

Sierp 1021
 

Sierp Base 1021
Conjectured k = 2262
Covering Set = 7, 73
Trivial Factors k == 1 mod 2(2) and k == 2 mod 3(3) and k == 4 mod 5(5) and k == 16 mod 17(17)

Found Primes: 553k's - File emailed

Remaining: 13k's - Tested to n=25K - File emailed

Trivial Factor Eliminations: 564k's

Base Released