[QUOTE=KEP;409983]Wow that was a long time :smile:[/QUOTE]
If anything else srbsieve learn how to be patient :)

[QUOTE=KEP;409969]How many CPU hours did it take for you to complete S708 to n=20K using srbsieve? :smile:[/QUOTE]

[QUOTE=pepi37;409970]About 110 hours on 12 cores :)[/QUOTE]

[QUOTE=KEP;409983]Wow that was a long time :smile:[/QUOTE]

Clarification needed. KEP asked how many CPU hours did it take you. 110 CPU hours would be very fast. That means on 12 cores you would have finished it in < 10 clock hours. If it took a total of 110 clock hours (>4.5 days), that would be 1320 CPU hours, which would still be pretty good but not super fast.

So did it take 110 CPU hours or 110 clock hours?

Second value is correct, , so 3 CPU works 4.5 days = 1320 CPU hours :)

That still seems pretty fast to me. It's nice having everything automated.

[QUOTE=gd_barnes;409999]That still seems pretty fast to me. It's nice having everything automated.[/QUOTE]

I5-4670K is eating small primes with FMA3 :)

[QUOTE=pepi37;410018]I5-4670K is eating small primes with FMA3 :)[/QUOTE]
Eating? I thought they come from the other end of the pipeline?
(Sort of rhymes with 'eating')
:shock:

[QUOTE=Batalov;410036]Eating? I thought they come from the other end of the pipeline?
(Sort of rhymes with 'eating')
:shock:[/QUOTE]
I agree with you
There is always some kind of rhymes in words :smile:

R682
 

Reserving R682 to n=25K

Reserving S810 to n=50k (20-50k) for BOINC

R940 completed to n=10000 and released. 257 k remain.

[QUOTE=rogue;410197]R940 completed to n=10000 and released. 257 k remain.[/QUOTE]

Please review this submission. There are multiple problems. It could be that srbsieve was run incorrectly or that the primes or k's remaining files were posted incorrectly in some fashion. The # of k's remaining is off by several hundred, there are hundreds of duplicate primes in the prime file, and the conjecture is included in the k's remaining file. (The Maxk should always be set to the conjecture minus one).

This base is in the recommended bases thread. Please take a look in that thread. I had already searched it for n<=2500 (using the new bases script) and there were 831 k's remaining. In that thread is a file with the 831 k's remaining at n=2500.

Some analysis:

1. In removing all of your duplicate primes, I found that your primes for n<=2500 exaclty match mine. So...there is NO problem at n=2500.

2. All k's remaining are for k>19500. (??)

3. You have only posted 315 primes for n=2500-10K. 831 minus 315 leaves 516 k's remaining at n=10K (vs. 257).

Please balance the primes and k's remaining before reposting. Thank you.