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Old 2012-01-22, 18:50   #925
MyDogBuster
 
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Default R256

R256 tested n=75K-125K

9129*256^79124-1 is prime
5142*256^96403-1 is prime
6497*256^102104-1 is prime
9618*256^103168-1 is prime
8250*256^115971-1 is prime
7373*256^117071-1 is prime

32 k's remaining

Results emailed - Base released

Last fiddled with by MyDogBuster on 2012-01-22 at 18:50
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Old 2012-01-26, 20:36   #926
Batalov
 
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S256 has no prime up to n<=300K. Continuing to 350K.
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Old 2012-01-27, 20:43   #927
Puzzle-Peter
 
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R366 tested n=150k to 200k, two previously reported primes.

Continuing...
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File Type: zip lres_R366_150k-200k.zip (148.4 KB, 91 views)
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Old 2012-01-29, 16:48   #928
G30ffr3y
 
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Reserving R367 to n=100K
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Old 2012-02-03, 14:21   #929
rogue
 
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S406 done to n=200000 and released. No primes. I was hoping for a hit as this is the most heavily weighted single k conjecture. More than 1900 tests in a range of 25000.
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File Type: zip s406_residues.zip (26.0 KB, 85 views)
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Old 2012-02-05, 00:00   #930
grueny
 
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Default status r253

r253 tested to n=179e3 ; no primes

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Old 2012-02-13, 17:48   #931
henryzz
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Reserving S368 to 100k
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Old 2012-02-14, 01:12   #932
MyDogBuster
 
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Default S264

S264 tested n=100K-200K - Nothing found

Results emailed Base released


Reserving R332 R334 R347 R353 to n=200K

Last fiddled with by gd_barnes on 2012-02-14 at 10:21 Reason: 294 -> 264, R352 -> R353
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Old 2012-02-14, 10:23   #933
gd_barnes
 
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Quote:
Originally Posted by MyDogBuster View Post
S264 tested n=100K-200K - Nothing found

Results emailed Base released


Reserving R332 R334 R347 R353 to n=200K
I am assuming that you mean S264 (vs. S294) is complete to n=200K and that you are reserving R353 (vs. R352). R352 has 21 k's remaining.

I have edited your post accordingly. If incorrect, feel free to re-edit it and let me know.


Edit: Geez, I need typing lessons.

Last fiddled with by MyDogBuster on 2012-02-14 at 11:11
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Old 2012-02-14, 22:31   #934
henryzz
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reserving S392
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Old 2012-02-20, 04:54   #935
gd_barnes
 
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G30ffr3y has reported an excellent proof of R367 with a conjecture of k=620. With 3 k's remaining at n=50K, he found all 3 primes:

530*367^55209-1
114*367^68120-1
456*367^90682-1

This is 7th largest Riesel conjecture ever proven on our project and the largest of the 3 primes is in the top 5000 of all time! I have informed him to report it.

Congrats G30ffr3y!

Last fiddled with by gd_barnes on 2012-02-20 at 04:57
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