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Difference between revisions of "George Woltman"
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| − | '''George Woltman''' (born November 10, 1957) is the founder of the [[Great Internet Mersenne Prime Search]] (GIMPS), a [[:Category:distributed computing project|distributed computing project]] researching [[Mersenne prime]] numbers using his software [[Prime95]] and [[Prime95|MPrime]]. He graduated from the [[Massachusetts Institute of Technology]] (MIT) in 1978 with degrees in Computer Science, and is presently living in Orlando, Florida. His mathematical libraries created for the GIMPS project are the fastest known for [[multiplication]] of large [[integer]]s, and are also used by other | + | '''George Woltman''' (born November 10, 1957) is the founder of the [[Great Internet Mersenne Prime Search]] (GIMPS), a [[:Category:distributed computing project|distributed computing project]] researching [[Mersenne prime]] numbers using his software [[Prime95]] and [[Prime95|MPrime]]. He graduated from the [[Massachusetts Institute of Technology]] (MIT) in 1978 with degrees in Computer Science, and is presently living in Orlando, Florida. His mathematical libraries created for the GIMPS project are the fastest known for [[multiplication]] of large [[integer]]s, and are also used by other distributed computing projects. |
==See also== | ==See also== | ||
| − | * [[Great Internet Mersenne Prime Search]] | + | *[[Great Internet Mersenne Prime Search]] |
| − | * [[Prime95]] | + | *[[Prime95]] |
| − | * [[Prime95|MPrime]] | + | *[[Prime95|MPrime]] |
==External links== | ==External links== | ||
Revision as of 14:05, 24 January 2019
George Woltman (born November 10, 1957) is the founder of the Great Internet Mersenne Prime Search (GIMPS), a distributed computing project researching Mersenne prime numbers using his software Prime95 and MPrime. He graduated from the Massachusetts Institute of Technology (MIT) in 1978 with degrees in Computer Science, and is presently living in Orlando, Florida. His mathematical libraries created for the GIMPS project are the fastest known for multiplication of large integers, and are also used by other distributed computing projects.
