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James Burt found 22183*2^773447-1 (232836 digits)
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67*2^527037-1 (158656 digits)
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686701125*2^366708-1 is prime (110399 digits)
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2145*2^414996-1 is prime (124930 digits)
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24067*2^700073-1 is prime! (210748 digits)
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1597*2^579373-1 (174412 digits)
k = 1597 is also prime for n = 13, 4633, 38233, 176293 |
[quote=AES;119257]1597*2^579373-1 (174412 digits)
k = 1597 is also prime for n = 13, 4633, 38233, 176293[/quote] Nice one, AES! It's always fun to pick off a nice large prime on a very low-weight k. Gary |
Within 1 of #1!...
2145*2^425089-1 is prime (127968 digits)
This puts RPS within 1 prime of the top project! :grin: |
After a very long dry period:
75*2^631091-1 (189980 digits) :smile: |
Woo hoo! This puts RPS in [URL="http://primes.utm.edu/bios/top20.php?type=project&by=PrimesRank"]first place by number of primes found[/URL]!:banana::banana::banana::banana::banana:
It's still only a tie with PIES, though, so we'll just have to find some more primes to take the lead for ourselves! |
We're #1 ... we're #1
And HERE it is...RPS is now on top all alone! We're #1...we're #1...oh yeah!! :banana:
2145*2^430852-1 is prime (129703 digits) k=2145 continues a remarkable run. This makes 2 primes in the last n=5K and 3 primes in the last n=16K. :cool: |
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