R. E. Powers
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Details of the life of R.E. Powers are little-known;[1] however, he was apparently the first mathematician to demonstrate that the Mersenne number M107 = 2107 − 1 was indeed prime. This was published in his article Certain composite Mersenne's numbers in 1916. Sometimes, mathematical textbooks attribute this result to one E. Fauquembergue, but it appears as though many of Fauquembergue's claims were later demonstrated as erroneous; thus, many prefer recognizing Powers as the discoverer, including the well-known Internet resource The Prime Pages.
[edit] See also
[edit] References
- ^ He was an employee of the Denver and Rio Grande Western Railroad, according to a book by Hugh C. Williams.
[edit] External links
- The Prime Pages website
- Mersenne and Fermat Numbers (Robinson); brief treatment of Powers
- The Tenth Perfect Number, an article by Powers announcing the primality of M89
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