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Old 2011-06-30, 17:27   #1024
gd_barnes
 
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Lennart found 845*2^991358-1 is prime.
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Old 2011-07-01, 19:54   #1025
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819*2^981008-1
If finally happened.
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Old 2011-07-04, 07:30   #1026
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871*2^995093-1 is prime
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Old 2011-07-05, 10:55   #1027
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851*2^999854-1 is Prime
825*2^999698-1 is Prime

Lennart
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Old 2011-07-06, 01:11   #1028
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497*2^1000426-1 is Prime
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Old 2011-07-08, 16:46   #1029
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321*2^1363671-1 is prime
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Old 2011-07-09, 05:10   #1030
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919*2^996819-1 is prime
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Old 2011-07-18, 11:37   #1031
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Quote:
Originally Posted by Lennart View Post
851*2^999854-1 is Prime
825*2^999698-1 is Prime

Lennart
93*2^1493877+1 is Prime

[with (449704 digits), Divides GF(1493871,8) = GF(a,b) = b^2^a +1,

or F_n(a,1), a=8, n=1493871 ... _or_ F_{b,m} = b^2^m+1, b=8, m=1493871]

Last fiddled with by bdodson on 2011-07-18 at 12:34 Reason: Bjorn-Riesel, resp. Dubner-Keller
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Old 2011-07-18, 17:21   #1032
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Quote:
Originally Posted by bdodson View Post
93*2^1493877+1 is Prime

[with (449704 digits), Divides GF(1493871,8) = GF(a,b) = b^2^a +1,

or F_n(a,1), a=8, n=1493871 ... _or_ F_{b,m} = b^2^m+1, b=8, m=1493871]
This thread is only for Riesel primes found by NPLB.
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Old 2011-07-19, 14:58   #1033
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Quote:
Originally Posted by gd_barnes View Post
This thread is only for Riesel primes found by NPLB.
My apologies for the distraction. I wasn't able to determine from the
sub-thread title why posting a Proth prime constituted a hijacking.

-bdodson
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Old 2011-07-19, 20:32   #1034
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Quote:
Originally Posted by kar_bon View Post
321*2^1363671-1 is prime
Only ~8k difference the next prime for k=321:

321*2^1371846-1 is prime.
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