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Difference between revisions of "List of known Mersenne primes"
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==Explanations== | ==Explanations== | ||
*'''#''': number count of the Mersenne primes linked to that prime page | *'''#''': number count of the Mersenne primes linked to that prime page | ||
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*'''Value of M<sub>n</sub>''': the first/last digits of the Mersenne number (or whole for smaller ones) | *'''Value of M<sub>n</sub>''': the first/last digits of the Mersenne number (or whole for smaller ones) | ||
*'''Date''': year/date of discovery, if available a link to the press release by [[GIMPS]] | *'''Date''': year/date of discovery, if available a link to the press release by [[GIMPS]] | ||
| − | *'''Discoverer & Credits''': listed the discoverer(s) and credited [[ | + | *'''Discoverer & Credits''': listed the discoverer(s) and credited [[person]]/[[project]] |
==Data table== | ==Data table== | ||
Latest revision as of 09:44, 6 March 2019
| Last update: 2019-02-19 |
Explanations
- #: number count of the Mersenne primes linked to that prime page
- n-value: value of exponent and if available link to The Prime Pages entry
- Digits in Mn: denotes the Mersenne prime 2n-1 and a downloadable decimal representation
- Digits in Pn: denotes the Perfect number 2n-1 • (2n-1) and a downloadable decimal representation
- Value of Mn: the first/last digits of the Mersenne number (or whole for smaller ones)
- Date: year/date of discovery, if available a link to the press release by GIMPS
- Discoverer & Credits: listed the discoverer(s) and credited person/project
Data table
- * = Provisional ranking
See also
External links
- List of known Mersenne prime numbers at Mersenne.org
- prime Mersenne Numbers - History, Theorems and Lists Explanation
- GIMPS Mersenne Prime - status page gives various statistics on search progress, some parts are updated automatically, others typically updated every week, including progress towards proving the ordering of primes 41-47ff
- Mersenne numbers - Wolfram Research/Mathematica
- prime Mersenne numbers - Wolfram Research/Mathematica
- Mq = (8x)^2 - (3qy)^2 Mersenne Proof (pdf)
- Mq = x^2 + d.y^2 Math Thesis (pdf)
- Mersenne Prime Bibliography with Hyperlinks to original publications
- dpa - reportage about prime mersenne number - detection in detail (German)
- Mersenne prime
