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Old 2010-09-11, 13:09   #155
rogue
 
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A reminder here to users of PFGW to upgrade to 3.3.6.
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Old 2010-09-18, 17:37   #156
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8*3^896701-1 (427837 digits) is prime. (proves R729)
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Old 2010-09-18, 18:17   #157
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Nice one Serge.
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Old 2010-09-18, 22:58   #158
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8*893^86771+1 is prime http://primes.utm.edu/primes/page.php?id=95019

Conjecture proven - Results emailed

Is this Prime Saturday?
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Old 2010-09-19, 05:48   #159
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Quote:
Originally Posted by Batalov View Post
8*3^896701-1 (427837 digits) is prime. (proves R729)
Quote:
Originally Posted by MyDogBuster View Post
8*893^86771+1 is prime http://primes.utm.edu/primes/page.php?id=95019

Conjecture proven - Results emailed

Is this Prime Saturday?
A big congrats on a HUGE prime and proof Serge!

Nice one Ian. 2 quick proofs in a row for you makes a total of 3 proofs today!

Clarification: 8*3^896701-1 = 24*729^149450-1

Last fiddled with by gd_barnes on 2010-09-19 at 05:51
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Old 2010-09-30, 11:53   #160
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Submitted this morning R31

Primality testing 37328*31^129973-1 [N+1, Brillhart-Lehmer-Selfridge]
Running N+1 test using discriminant 3, base 1+sqrt(3)
Calling Brillhart-Lehmer-Selfridge with factored part 100.00%
37328*31^129973-1 is prime! (12989.0150s+0.0469s)
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Old 2010-09-30, 12:09   #161
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Nice one Mathew. Your first for CRUS.

It also eliminated about 700 tests from the R31 run.

Last fiddled with by MyDogBuster on 2010-09-30 at 12:10
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Old 2010-10-01, 04:53   #162
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Congrats Mathew. You were way overdue for one on the PRPnet drive.
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Old 2010-10-01, 20:38   #163
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Thanks Gary like you said Sierpinski bases on PRPnet have not been kind.

MyDogBuster, I see you got so jealous you had to get a prime the very next day
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Old 2010-10-02, 00:23   #164
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http://primes.utm.edu/primes/page.php?id=95199

101022*31^133208-1 is prime - conjecture has 4 k's left

Quote:
MyDogBuster, I see you got so jealous you had to get a prime the very next day
Had to catch up. LOL Next one breaks the tie.
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Old 2010-10-02, 04:18   #165
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Quote:
Originally Posted by MyDogBuster View Post
http://primes.utm.edu/primes/page.php?id=95199

101022*31^133208-1 is prime - conjecture has 4 k's left
Nice. The conjecture actually has 5 k's left. k=6962 has already been searched to n=150K.

R31 is becoming like R6. We may want to sieve this on up to n=250K and continue it for n=150K-250K. It would be nice to add such a high conjecture to the proven/1k/2k/3k thread.
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