Sierp 928
 

S928 is now at n=16,000.
Decent haul this time, 16 primes:
[CODE]24807*928^15070+1
10296*928^15088+1
12619*928^15138+1
19143*928^15159+1
18273*928^15220+1
20631*928^15244+1
27438*928^15342+1
13099*928^15481+1
19414*928^15486+1
10461*928^15505+1
1237*928^15569+1
7699*928^15581+1
14643*928^15610+1
7785*928^15705+1
18135*928^15705+1
14661*928^15795+1[/CODE]
I believe this takes the conjecture to 591 k-values.
Results emailed (over the forum attachment limit)
Continuing.

Riesel 928
 

After many months of dedicating most of my home resources to this search, I have completed R928 to n=25000 and am releasing it. Below is a list of the primes found since my last report. After looking at the work done in more detail, I would revise my previous estimate of 15 GHz years down to about 6 GHz years for this effort. Now I can go on to other things.

[code]
27882*928^17164-1
8958*928^17378-1
24201*928^17447-1
11003*928^17454-1
12245*928^17484-1
21576*928^17495-1
8474*928^17505-1
15051*928^17510-1
24789*928^17585-1
4260*928^17602-1
29232*928^17647-1
26093*928^17901-1
3693*928^17973-1
15995*928^18052-1
18992*928^18092-1
8796*928^18190-1
1374*928^18212-1
1013*928^18312-1
27179*928^18479-1
17766*928^18514-1
254*928^18581-1
22919*928^18665-1
22586*928^18957-1
17322*928^19039-1
4832*928^19119-1
9458*928^19144-1
23396*928^19169-1
24830*928^19252-1
7149*928^19277-1
18143*928^19350-1
10017*928^19351-1
7794*928^19391-1
11687*928^19446-1
3413*928^19452-1
29016*928^19589-1
31383*928^19698-1
1388*928^19725-1
15036*928^19818-1
16242*928^19830-1
21119*928^19935-1
18866*928^20174-1
3722*928^20215-1
22038*928^20241-1
19170*928^20376-1
2685*928^20416-1
23496*928^20730-1
13881*928^20862-1
31386*928^20947-1
15497*928^21098-1
20288*928^21212-1
22269*928^21269-1
29676*928^21374-1
24497*928^21432-1
38*928^21521-1
16661*928^21598-1
19215*928^22023-1
22815*928^22034-1
28667*928^22103-1
2391*928^22167-1
2907*928^22215-1
9209*928^22317-1
5478*928^22356-1
21905*928^22467-1
24104*928^22469-1
11595*928^22479-1
12797*928^22606-1
17712*928^22703-1
31866*928^22763-1
17712*928^22790-1
6198*928^22874-1
1283*928^22997-1
26181*928^23039-1
23603*928^23052-1
22025*928^23075-1
7739*928^23247-1
18957*928^23402-1
22548*928^23758-1
3407*928^24015-1
2283*928^24082-1
18281*928^24223-1
31557*928^24271-1
3713*928^24298-1
8124*928^24481-1
13239*928^24540-1
17703*928^24741-1
[/code]

Reservations
 

Reserving the following 1kers to n=100K

S501 S516 S550 S622 S649

An amazing amount of work Mark. :-) Could you Email me the results file(s)? Thanks.

[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