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Old 2010-09-12, 18:44   #474
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I've been having some really bad luck with the ranges recently..
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Old 2010-09-12, 20:46   #475
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Submissions: 3858 * p(30)#120 + 1 (5584 digits)

Verification:


Primality testing 3858*p(30)#^120+1 [N-1, Brillhart-Lehmer-Selfridge]
Running N-1 test using base 131
Generic modular reduction using generic reduction FFT length 1792 on A 18549-bit number
Calling Brillhart-Lehmer-Selfridge with factored part 34.37%
3858*p(30)#^120+1 is prime! (1.5863s+0.0010s)
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Old 2010-09-12, 23:50   #476
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Quote:
Originally Posted by 3.14159
I've been having some really bad luck with the ranges recently..
Bad luck keeps going. I recently had my first no-hit range in a while: k * 218890 + 1; 60k to 80k.

Maybe I should go back to using unreasonably large ranges again.

Last fiddled with by 3.14159 on 2010-09-12 at 23:51
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Old 2010-09-12, 23:52   #477
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Also; Did anyone happen to find anything top-5000 worthy?
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Old 2010-09-13, 01:54   #478
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Quote:
Originally Posted by 3.14159 View Post
Also; Did anyone happen to find anything top-5000 worthy?
Not yet (at least not recently), but the k*211^n-1 search that my last prime came from is in top-5000 territory now. Namely, at n=~83K; I'm going until 100K. Hopefully I'll turn out something before then.
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Old 2010-09-13, 20:35   #479
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Quote:
Originally Posted by Max
Not yet (at least not recently), but the k*211^n-1 search that my last prime came from is in top-5000 territory now. Namely, at n=~83K; I'm going until 100K. Hopefully I'll turn out something before then.
Is it part of a conjectured k search?
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Old 2010-09-13, 20:43   #480
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Quote:
Originally Posted by 3.14159 View Post
Is it part of a conjectured k search?
Not a conjectured k search per se; the conjectured k's have been known for a long time. It is part of a search to find a prime for each of the k's belowed the conjectured k--in other words, to prove the conjecture for that base. That's what Conjectures 'R Us primarily does (since for its scope, bases <1030 on both +1 and -1 sides, all of the conjectured k's have already been determined).
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Old 2010-09-14, 02:00   #481
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Submissions: 698046 * 199910480 + 1 (34599 digits)

Verification:
Primality testing 698046*1999^10480+1 [N-1, Brillhart-Lehmer-Selfridge]
Running N-1 test using base 3
Special modular reduction using zero-padded FFT length 20K on 698046*1999^10480+1
Calling Brillhart-Lehmer-Selfridge with factored part 99.98%
698046*1999^10480+1 is prime! (49.1412s+0.0025s)
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Old 2010-09-15, 01:06   #482
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Submissions: 147645 * 254000 + 1 (16261 digits)

Verification:
Primality testing 147645*2^54000+1 [N-1, Brillhart-Lehmer-Selfridge]
Running N-1 test using base 13
Special modular reduction using zero-padded FFT length 5K on 147645*2^54000+1
Calling Brillhart-Lehmer-Selfridge with factored part 99.97%
147645*2^54000+1 is prime! (4.8469s+0.0007s)
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Old 2010-09-15, 01:16   #483
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I think I'll simply stockpile for top 5k-worthy primes.

The only active test is k * 2552600 + 1, which will become non-top 5k material in about 7-15 days; So I'll get rid of that.

Last fiddled with by 3.14159 on 2010-09-15 at 01:35
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Old 2010-09-17, 23:08   #484
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I'm pretty much on a long-stage sieving project; I've sieved up to 6.7 trillion for k * 2594800 + 1. From 1000000 candidates, I am down to a mere 37700 candidates.

Code:
19:12:07 37700 k's remaining. p=6735609053237 divides k=2189697

Last fiddled with by 3.14159 on 2010-09-17 at 23:15
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