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here they are R316, n=10400-19200 (didn't include 135788*316^10439-1; if I remember right, I have already given it)
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S333 completed to n=100K and released.
Found 17 primes, 34k's remain. Residues attached. [CODE]3138*333^25390+1 3174*333^25434+1 428*333^27114+1 1998*333^27900+1 3548*333^32746+1 4924*333^33654+1 3286*333^36435+1 4952*333^39669+1 922*333^41865+1 5578*333^43139+1 4464*333^46917+1 2098*333^52110+1 1802*333^59752+1 5608*333^67448+1 5708*333^72528+1 2974*333^89761+1 3868*333^99848+1[/CODE] |
[QUOTE=firejuggler;314252]here they are R316, n=10400-19200 (didn't include 135788*316^10439-1; if I remember right, I have already given it)[/QUOTE]
OK thanks. Yes, I already had the k=135788 prime. k=124595 had two primes in the file so there are 169 k's with primes in the n=10.5K-19.2K range and 419 k's remaining. |
S259 is complete to n=200K; no primes found for n=150K-200K; base released.
I have posted a fully sieved file for n=200K-400K. |
R275 is complete to n=200K; no primes found for n=150K-200K; base released.
I have posted a fully sieved file for n=200K-400K. All 1k bases <= 350 are now complete to n>=200K. The 1k list is now a beautiful sight! :smile: |
The following bases tested n=100K-200K - Nothing found
Results emailed - bases released R401 R402 R412 R416 S401 S402 S409 S414 S416 S417 |
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R331 is @ 10,200 and progressing. 1085 k's remaining. Primes found:
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[QUOTE=c10ck3r;315276]R331 is @ 10,200 and progressing. 1085 k's remaining. Primes found:[/QUOTE]
You previously posted primes for n=2500-4700. This is primes for n=5200-10200. I'm missing primes for n=4700-5200. There's definitely some there because they're coming in at > 10 primes per 100n at this search depth. For clarity and accuracy, can you go ahead and post all primes for n=2500-10200? I don't want to have us inadvertantly miss 1 or 2 primes. |
Mathew has completed S273 to n=50K; 5 primes were found for n=25K-50K; 10 k's remain; base released.
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The following bases tested n=100K-200K - Nothing found
Results emailed - bases released R425 R433 R470 R492 R493 S426 S436 S450 S492 |
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[QUOTE=gd_barnes;315290]You previously posted primes for n=2500-4700. This is primes for n=5200-10200. I'm missing primes for n=4700-5200. There's definitely some there because they're coming in at > 10 primes per 100n at this search depth.
For clarity and accuracy, can you go ahead and post all primes for n=2500-10200? I don't want to have us inadvertantly miss 1 or 2 primes.[/QUOTE] Here ya go. |
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