Re: [Prime] It's official - 47th Mersenne Prime found

2009-06-13 Thread Steinar H. Gunderson
On Sat, Jun 13, 2009 at 05:18:38AM +, david eddy wrote:
>> Date: Fri, 12 Jun 2009 15:45:33 -0400
>> From: wolt...@alum.mit.edu
>> Percentage-wise
>> M42643801 and M43112609 is the shortest gap between Mersenne primes.
> A "mere" 141,125 digits gives us 10^141,125 %

No, no, 10^141,127 %. Don't forget the multiply by 100 :-)

Or, more possibly, we're talking about the exponents here... :-P

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Re: [Prime] It's official - 47th Mersenne Prime found

2009-06-12 Thread Rodolfo Ruiz Huidobro
ACTUALLY " a mere" 141,125 digits gives us 10^141,12500 %  
But tha't par for the course: Even if the exponents were "twun primes" the 
number would srill be ~400% greater. 

--- On Fri, 6/12/09, david eddy  wrote:


From: david eddy 
Subject: Re: [Prime] It's official - 47th Mersenne Prime found
To: "The Great Internet Mersenne Prime Search lis" 
Date: Friday, June 12, 2009, 10:18 PM






> Date: Fri, 12 Jun 2009 15:45:33 -0400
> From: wolt...@alum.mit.edu
> Percentage-wise
> M42643801 and M43112609 is the shortest gap between Mersenne primes.


Hmm.

A "mere" 141,125 digits gives us 10^141,125 %

:) 

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Re: [Prime] It's official - 47th Mersenne Prime found

2009-06-12 Thread Steven J Phipps
I think George was referring to the exponent...  :-)

> A "mere" 141,125 digits gives us 10^141,125 %


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Re: [Prime] It's official - 47th Mersenne Prime found

2009-06-12 Thread david eddy


 

> Date: Fri, 12 Jun 2009 15:45:33 -0400
> From: wolt...@alum.mit.edu
> Percentage-wise
> M42643801 and M43112609 is the shortest gap between Mersenne primes.


Hmm.

A "mere" 141,125 digits gives us 10^141,125 %

:) 

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