Mersenne Digest         Tuesday, May 29 2001         Volume 01 : Number 857




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Date: Fri, 25 May 2001 07:42:46 -0400
From: Alan Powell <[EMAIL PROTECTED]>
Subject: Re: Mersenne: Bug? 

Hi Jeroen

According to the Cunningham tables:

2^101-1 = 7432339208719 * 341117531003194129
2^101+1 = 3 * 845100400152152934331135470251

Are you sure you did not select the "+1" option by mistake ?

Regards

Alan Powell


At 06:30 AM 5/25/01, you wrote:
>Stage 1 complete. 25964568 transforms, 1 modular inverse. Time: 59.738 sec. 
>(27838040173 clocks)
>P101 has a factor: 3
>Cofactor is a probable prime!
>
>If my calculations are correct 2^101-1 = 2535301200456458802993406410751
>To check if this is divisible by 3 add al digits and check if the sum is divisible by 
>3
>Total of digits is 112 so 3 is not a factor.

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Date: Fri, 25 May 2001 13:31:02 +0100
From: "Michael Bell" <[EMAIL PROTECTED]>
Subject: Re: Mersenne: Bug?

> Hi
>
> I was playing around with the client program.
> When I go to the advanced menu and choose ecm, there I fill in for
exponent 101 and check the factor 2^N-1 box and click ok.
> After about a minute the program says to me :
>
> Stage 1 complete. 25964568 transforms, 1 modular inverse. Time: 59.738
sec. (27838040173 clocks)
> P101 has a factor: 3
> Cofactor is a probable prime!
>
> If my calculations are correct 2^101-1 = 2535301200456458802993406410751
> To check if this is divisible by 3 add al digits and check if the sum is
divisible by 3
> Total of digits is 112 so 3 is not a factor.
>

You are correct that 2^101-1 does not have 3 as a factor, however, Prime95
was testing 2^101+1, this is why it says P101, which is divisible by 3 and
the cofactor is indeed probable prime.

I would guess you accidently selected the wrong option, if not then there is
a bug where Prime95 is testing 2^n+1 instead of 2^n-1.

Michael.

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Date: Tue, 29 May 2001 20:43:45 -0700
From: Luke Welsh <[EMAIL PROTECTED]>
Subject: Mersenne: Back online(?)

Hi everybody--

Gordon thinks that the list is back online.  His DSL line was down from
10am Friday through 5pm Tuesday.

- --Luke

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End of Mersenne Digest V1 #857
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