In page [URL="http://www.noprimeleftbehind.net/crus/Sierp-conjecture-reserves.htm"]http://www.noprimeleftbehind.net/crus/Sierp-conjecture-reserves.htm[/URL], S81 k=2036 should be shown "reserved by BOINC to n=2.5M", since for S81, k=2036 testing is the same as base 9 for the same k-value (like R36 k=9582 is shown "reserved by masser", since for R36, k=9582 testing is the same as base 6 k=1597).

R51 tested to n=50k (25-50k) (100k-3M)

892 primes found, 2739 remain (10492k remain, total range)

Results emailed - Base released

[QUOTE=rebirther;534206]R51 tested to n=50k (25-50k) (100k-3M)

892 primes found, 2739 remain (10492k remain, total range)

Results emailed - Base released[/QUOTE]

The number of primes and k's remaining for k=100K-3M is correct. There are 10432 k's remaining for the entire base.

FYI, I have about two months of testing left for the first batch of R66 results. Those results will cover a little less than one-sixth of the k that remain.

S42 tested to n=600k (400-600k)

1 prime found, 15 remain

Results emailed - Base released

Progress update
 

K4 S53 at 1.53M

R61 completed to n=600000 and released. No primes found. Now to get all of my resources focused on R66.

I have submitted my first batch of primes for R66.

k=17577382 and below are tested to n=25000. Primes submitted for that range and released.
k=99461099 and above are tested to n=25000. Primes submitted for that range and released.

The attached has a file of "other primes" that I think were submitted. I just didn't want them to get lost.

What I have submitted covers about 20% of the range. I am continuing to work on the remaining k. Some of the other sub-ranges are done, but they are in the "middle" and I didn't want to create more work for Gary. I estimate that the next big drop of primes will be the end of May and it should be much larger than this one now that all of my cores are focused on it.

[QUOTE=rogue;541397]I have submitted my first batch of primes for R66.

k=17577382 and below are tested to n=25000. Primes submitted for that range and released.
k=99461099 and above are tested to n=25000. Primes submitted for that range and released.

The attached has a file of "other primes" that I think were submitted. I just didn't want them to get lost.

What I have submitted covers about 20% of the range. I am continuing to work on the remaining k. Some of the other sub-ranges are done, but they are in the "middle" and I didn't want to create more work for Gary. I estimate that the next big drop of primes will be the end of May and it should be much larger than this one now that all of my cores are focused on it.[/QUOTE]

There are 3 problems with this:

1. Many of the k's with primes for n=10K-11K were not removed. You are doing a lot of extra work! I attached all of the primes for n=10K-11K to post 1631. Did you get that? Please check this for future submissions. After removing the duplicates shown in #2 below here are the stats:
(a) 107 primed k's for n=11K-25K already had primes for n=10K-11K for k<17.578M.
(b) 15 primed k's for n=11K-25K already had primes for n=10K-11K for k>99.461M.

2. There are exact duplicate primes in the files. The first such example is 4214435*66^11495-1 in file primes_02.log.

3. There are primes for n>25K in the files. I don't know what I'm supposed to do with them. I will choose to ignore them. Here they are:
15331339*66^25016-1
8964534*66^25017-1
12633434*66^25021-1
1001517*66^25025-1

This is a lot of extra work for me. Please clean the files up before future submissions. Thanks.

The next posting will do a balancing of k's remaining by k-range.

[QUOTE=gd_barnes;541436]There are 3 problems with this:

1. Many of the k's with primes for n=10K-11K were not removed. You are doing a lot of extra work! I attached all of the primes for n=10K-11K to post 1631. Did you get that? Please check this for future submissions. After removing the duplicates shown in #2 below here are the stats:
(a) 107 primed k's for n=11K-25K already had primes for n=10K-11K for k<17.578M.
(b) 15 primed k's for n=11K-25K already had primes for n=10K-11K for k>99.461M.

2. There are exact duplicate primes in the files. The first such example is 4214435*66^11495-1 in file primes_02.log.

3. There are primes for n>25K in the files. I don't know what I'm supposed to do with them. I will choose to ignore them. Here they are:
15331339*66^25016-1
8964534*66^25017-1
12633434*66^25021-1
1001517*66^25025-1

This is a lot of extra work for me. Please clean the files up before future submissions. Thanks.

The next posting will do a balancing of k's remaining by k-range.[/QUOTE]

The range was sieved (not by me) slightly above 25000, but I don't know the limit. It might have been 25050 or 25100, but since I didn't do the sieving, I don't know what the max n was. If there are primes above 25000, why can't you use them? If you want, I'll try to remove those n from the remaining tests I have.

As for the duplicates, that is possible. There were times that pfgw was stopped abnormally, but when restarted had an invalid ini file. It is likely that caused the problem as it didn't restart in the correct place. I have never been able to track down the cause of that issue to get it resolved. I'll check the future ranges for duplicates before I sent them.

I will grab the primes you mentioned to remove those k from testing, but it is likely that I already tested some of them. I'll endeavor to remove those k from future submissions.

Balancing the k's remaining for R66:

All k's remaining at n=11K: 101668

primes previously submitted for k<0.243M: 52

primes currently submitted for k=0.243M-17.578M for n=11K-25K: 5625 (after removing duplicates and k's already primed for n=10K-11K)

primes currently submitted for k>99.461M for n=11K-25K: 877 (after removing duplicates and k's already primed for n=10K-11K)

k's currently remaining for R66: 95114

Current test range, # of primes for n=11K-25K, and k's remaining:

k<0.243M to n=25K; 52 primes for n=11K-25K; 129 remain
k=0.243M-17.578M to n=25K; 5625 primes for n=11K-25K; 10678 remain
k=17.578M-99.461M to n=11K; nothing yet for n=11K-25K; 82692 remain
k>99.461M to n=25K; 877 primes for n=11K-25K; 1615 remain

Attached are the primes for k=0.243M-17.578M and k>99.461M for n=11K-25K with all duplicates removed. Also attached are all k's remaining for R66 at this moment.