Re: Mersenne: M38 = M6972593

1999-07-05 Thread GivenRandy
I'm curious - had this already been tested by someone else using the defective v17 software? Randy Given [EMAIL PROTECTED] http://members.aol.com/GivenRandy public key at http://members.aol.com/GivenRandy/pgpkey.asc Unsubscribe

Re: Mersenne: M38 = M6972593

1999-07-05 Thread Steinar H. Gunderson
At 07:19 05.07.99 -0400, [EMAIL PROTECTED] wrote: I'm curious - had this already been tested by someone else using the defective v17 software? No. /* Steinar */ Unsubscribe list info -- http://www.scruz.net/~luke/signup.htm

Re; Mersenne: Lehmer question

1999-07-05 Thread Andy Steward
Let Mp = 2^p - 1 be a Mersenne prime, where p 2. Denote S[1] = 4 and S[k+1] = S[k]^2 - 2 for k = 1. Then S[p-2] == +- 2^((p+1)/2) mod Mp. Predict which congruence occurs. Dear Peter and All, This is as far as I can go in Ubasic: p Result 3 + 5 + 7 - 13 + 17 - 19 - 31 + 61 + 89 - 107 - 127 +

Re: Mersenne: Lehmer question

1999-07-05 Thread Andy Steward
Dear All, Following up my own msg here. First, there is an obvious linear relationship between my two conjectures, so they are equivalent. Second, predictions where possible (U=Unknown): p (p+1)/2 mod 31 Conj 1 (p-2) mod 31 Conj 2 4423 11 U 19 U 9689 9 - 15 - 9941 11 U 19 U 11213 27 U

Mersenne Digest V1 #593

1999-07-05 Thread Mersenne Digest
Mersenne Digest Monday, July 5 1999 Volume 01 : Number 593 -- Date: Sat, 03 Jul 1999 13:57:08 -0700 From: Eric Hahn [EMAIL PROTECTED] Subject: Mersenne: Prime95 and speed Has anyone else noticed Prime95

Mersenne: IPS Factoring Assignments

1999-07-05 Thread Eric Hahn
I was just about going to ask if George was going to more factoring assignments available to IPS or if IPS just wasn't showing ones that had been made availabe, when I noticed that the range of 10.0 - 10.2 Mil was posted. Now instead of having enough for about 2 weeks, there are enough for

Mersenne: M38 = M6972593

1999-07-05 Thread Eric Hahn
(Note to Scott - create a dummy non-zero residue a stick it in the cleared exponents report). Too late!! The Cleared Exponents Report reads: 6972593 62 P 0x 01-Jun-99 13:57 nayan precision-mm Unsubscribe