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Big Discovery: Largest Prime Number

Newest Mersenne 'like finding a diamond'

By Rob Quinn,  Newser Staff

Posted Feb 6, 2013 3:53 AM CST

(Newser) – The Great Internet Mersenne Prime Search just paid dividends in the hunt for ever-bigger prime numbers, the New Scientist reports. University of Central Missouri mathematician Curtis Cooper has discovered the biggest prime number yet, a 17 million-digit behemoth, as part of GIMPS. The project uses a huge network of volunteer computers as part of the search for Mersenne primes, a rare type of prime number first noted in the 17th century.

The number—2 raised to the power of 57,885,161 minus 1—is more than 4 million digits longer than the previous record holder, which was found in 2008, LiveScience adds. So what is the giant number good for? Large primes can be used for online encryption, but mathematicians say it's mostly about the thrill of the hunt. "People enjoy it for the challenge of the discovery of finding something that's never been known before," the computer scientist who created GIMPS says. Cooper also wins $3,000 for the discovery, but a bigger payday looms. The Electronic Frontier Foundation will award $150,000 to the person who finds a prime with 100 million digits; a one billion-digit find returns a $250,000 prize.

If printed out, the number would fill dozens of books.
If printed out, the number would fill dozens of books.   (?)
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It's sort of like finding a diamond. For some reason people decide they like diamonds and so they have a value. People like these large primes and so they also have a value. - Chris Caldwell,
University of Tennessee

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COMMENTS
Showing 3 of 21 comments
1freeusa
Feb 9, 2013 9:43 PM CST
I guess I will go to sleep now and quit counting sheep.....dam computer..... I was almost there.....almost. well maybe not that close.
gomer99
Feb 6, 2013 5:29 PM CST
The fact that the importance of this discovery is lost on at least two entire generations of Realiy TV fans, (c)rap music fans, and texting zombies, is .... uh .... indicative. But, then...........look how they voted last time...........
Plato
Feb 6, 2013 5:00 PM CST
" The number—2 raised to the power of 57,885,161 minus 1 ", I have always wondered if that number was a prime number or not, now I know.
 

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