[quote=henryzz;210852]primes since 2.5k:
53*752^3958-1
66*752^4282-1
29*752^9580-1
68*752^12000-1

remaining:
8*752^n-1
11*752^n-1
22*752^n-1
58*752^n-1
59*752^n-1
64*752^n-1
65*752^n-1
95*752^n-1
97*752^n-1

all remaining ks tested to 30k and unreserved[/quote]
David, could you send me the n=2500-30K sieve file you used for this range? I'll need it to process the PRPnet-formatted results and verify that everything's there.

[quote=mdettweiler;210855]David, could you send me the n=2500-30K sieve file you used for this range? I'll need it to process the PRPnet-formatted results and verify that everything's there.[/quote]
here it is
i undersieved as i thought i would remove several ks early on and speed up the sieving
this plan failed as i didnt get the flurry of primes i expected early on

Riesel Base 754
 

Riesel Base 754
Conjectured k = 1056
Covering Set = 5, 151
Trivial Factors k == 1 mod 3(3) and k == 1 mod 251(251)

Found Primes: 678k's - File attached

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

k=9, 144, 324, 729 proven composite by partial algebraic factors

Trivial Factor Eliminations: 354k's

Base Released

Riesel Base 883
 

Riesel Base 883
Conjectured k = 324
Covering Set = 13, 17
Trivial Factors k == 1 mod 2(2) and k == 1 mod 3(3) and k == 1 mod 7(7)

Found Primes: 88k's - File attached

Remaining k's: 4'ks - Tested to n=25K
188*883^n-1
194*883^n-1
222*883^n-1
224*883^n-1

Trivial Factor Eliminations: 69k's

Base Released

S722 k=8 conjecture proven and added to the pages.

[quote=henryzz;210852]primes since 2.5k:
53*752^3958-1
66*752^4282-1
29*752^9580-1
68*752^12000-1

remaining:
8*752^n-1
11*752^n-1
22*752^n-1
58*752^n-1
59*752^n-1
64*752^n-1
65*752^n-1
95*752^n-1
97*752^n-1

all remaining ks tested to 30k and unreserved[/quote]


David, I need primes n<2500. Can you post those please? With only 4 primes n>2500, I can't show a top 10 on the pages without those.

Max, it would be a lot cleaner to get all of the results in one batch instead of separated by primed and unprimed k's. I try to keep everything somewhat consistent in my file storage. Also, on the primes. I just need only those...the primes. No "is prime" or "time: 0.0" on each line. Doing those two things would make it consistent with a pure PFGW run.


Thanks,
Gary

[quote=MyDogBuster;210895]Riesel Base 754
Conjectured k = 1056
Covering Set = 5, 151
Trivial Factors k == 1 mod 3(3) and k == 1 mod 251(251)

Found Primes: 678k's - File attached

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

k=9, 144, 324, 729 proven composite by partial algebraic factors

Trivial Factor Eliminations: 354k's

Base Released[/quote]


The k's remaining did not get attached.

[quote=gd_barnes;210934]David, I need primes n<2500. Can you post those please? With only 4 primes n>2500, I can't show a top 10 on the pages without those.

Max, it would be a lot cleaner to get all of the results in one batch instead of separated by primed and unprimed k's. I try to keep everything somewhat consistent in my file storage. Also, on the primes. I just need only those...the primes. No "is prime" or "time: 0.0" on each line. Doing those two things would make it consistent with a pure PFGW run.


Thanks,
Gary[/quote]
here is the prime file

Riesel base 985
 

Here is Riesel base 985. All the k's are accounted for.
k n
[code]
2 4
4 trivial
6 2
8 1
10 trivial
12 49
14 1
16 trivial
18 1
20 1
22 trivial
24 2
26 1
28 trivial
30 5
32 2
34 trivial
36 721
38 6
40 trivial
42 trivial
44 3
46 trivial
48 1
50 1190
52 trivial
54 1
56 2
58 trivial
60 2
62 4
64 trivial
66 3
68 2248
70 trivial
72 1
74 1
76 trivial
78 1
80 2
82 trivial
84 18
86 Conjecture
[/code]

Willem

Riesel base 908
 

Here is Riesel base 908. It has k = 8 remaining at n = 25,000. I won't pursue this one further.

[code]
2 30
3 2
4 1
5 8
6 7
7 3
8*908^n-1
9 1
10 11
11 2
12 3
13 3793
14 2572
15 1
16 63
17 2
18 5
19 1305
20 8
21 18
22 39
23 28
24 5
25 1
26 354
27 11
28 1
[/code]

Regards, Willem.

Riesel base 888, k=69

Tested to n=25K, will continue to 50K.
Remaining k's:
34*888^n-1
64*888^n-1

Trivially factors: k=1
Primes attached.