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Old 09-27-2008, 03:52 PM   #1
Firestormalpha
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Default UCLA group discovers massive prime number

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LOS ANGELES - Mathematicians at UCLA have discovered a 13-million-digit prime number, a long-sought milestone that makes them eligible for a $100,000 prize.

The group found the 46th known Mersenne prime last month on a network of 75 computers running Windows XP. The number was verified by a different computer system running a different algorithm.

"We're delighted," said UCLA's Edson Smith, the leader of the effort. "Now we're looking for the next one, despite the odds."
I'm all for the pursuit of knowledge, but I have to ask, Why search for bigger and bigger prime numbers? (Well technically not "prime numbers" but "Mersenne primes") But all the same, what's the purpose?
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Old 09-27-2008, 04:26 PM   #2
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Default Re: UCLA group discovers massive prime number

That's odd... ..get it
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Old 09-27-2008, 04:30 PM   #3
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Default Re: UCLA group discovers massive prime number

Cryptography has uses for them.
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Old 09-27-2008, 05:03 PM   #4
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Default Re: UCLA group discovers massive prime number

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Originally Posted by Variol (Farseer) Elmwood View Post
That's odd... ..get it
Not always, my friend... not always
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Old 09-27-2008, 05:28 PM   #5
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Not always, my friend... not always
Really??

I thought they had to be odd. ..course I don't know what Mersenne means.
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Old 09-27-2008, 07:19 PM   #6
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Default Re: UCLA group discovers massive prime number

Well, the first regular prime number is 2. An even number.

It was explained to me in algebra that 1 is technically not a prime. Because one is itself.
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Old 09-27-2008, 08:05 PM   #7
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Default Re: UCLA group discovers massive prime number

Points to FSA. Two is the only even number which is also a prime number.

As for what a Mersenne Prime is, a bit of googling found this:

Quote:
What are Mersenne primes? How are they useful?

A Mersenne prime is a prime number of the form 2P-1. There are 46 known Mersenne primes. The first few values of P which yield a Mersenne prime are 2, 3, 5, 7, 13 (the corresponding primes are 3, 7, 31, 127, 8191). A Lucas-Lehmer primality test is used to determine if 2P-1 is prime. For further information, visit Chris Caldwell's superb web page on Mersenne primes.

Finding new Mersenne primes is not likely to be of any immediate practical value. This search is primarily a recreational pursuit. However, the search for Mersenne primes has proved useful in development of new algorithms, testing computer hardware, and interesting young students in math.
So a Mersenne prime is apparently a special subset of primes.

Hmph. Still doesn't make it much more useful...
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Old 09-27-2008, 09:18 PM   #8
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Default Re: UCLA group discovers massive prime number

I think your quote says it all. It does create interest "and" we can actually find it! That's cool.
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Old 09-27-2008, 09:39 PM   #9
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Default Re: UCLA group discovers massive prime number

Better than imaginary numbers, which for all practical purposes don't really exist. (again, quoting a highschool math teacher)

Just read wiki on the issue of imaginary numbers, apparently there are some practical applications for imaginary numbers. Well, highschool teachers are allowed to be wrong every so often. Of course it doesn't help them when they're provided out of date text books to work with.
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Last edited by Firestormalpha; 09-27-2008 at 09:54 PM.
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Old 09-28-2008, 01:00 AM   #10
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Default Re: UCLA group discovers massive prime number

So what's the number?
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