On January 7, 2016, Dr. Curtis Cooper, a mathematician at the University of Central Missouri, discovered the 48th Mersenne prime, 274,207,281 - 1, a 22,338,618 digit number.
On January 25, 2013, Dr. Curtis Cooper discovered the 48th Mersenne prime, 257,885,161 - 1, a 17,425,170 digit number. Typed out in Times Roman 12 point font, the number would stretch more than 30 miles or fill more than six Bibles!On April 12, 2009, the 47th known Mersenne prime, 242,643,801 - 1, a 12,837,064 digit number was found by Odd Magnar Strindmo from Melhus, Norway!
On September 6, 2008, the 46th known Mersenne prime, 237,156,667 - 1, a 11,185,272 digit number was found by Hans-Michael Elvenich in Langenfeld near Cologne, Germany!On August 23, 2008, Edson Smith using a UCLA computer discovered the 45th known Mersenne prime, 243,112,609 - 1, a mammoth 12,978,189 digit number!
On September 4, 2006, Dr. Curtis Cooper and Dr. Steven Boone's CMSU team, found the largest known prime number at that time, 232,582,657 - 1. The prime number has 9,808,358 digits! This is the 44th Mersenne Prime Number.On December 15, 2005, Dr. Curtis Cooper and Dr. Steven Boone, professors at Central Missouri State University, discovered the 43rd Mersenne Prime, 230,402,457 - 1. The prime number has 9,152,052 digits!
On February 18, 2005, Dr. Martin Nowak from Germany, found the 42nd Mersenne Prime, 225,964,951 - 1. The prime number has 7,816,230 digits! It took more than 50 days of calculations on Dr. Nowak's 2.4 GHz Pentium 4 computer.On May 15, 2004, Josh Findley discovered the 41st Mersenne Prime, 224,036,583 - 1. The number has 7,235,733 digits. Josh's calculation took two weeks on his 2.4 GHz Pentium 4 PC.
In the December 22, 2003, issue of Newsweek magazine, Michael Shafer was quoted as saying, "I don't think I'm going to be recognized as I go down the street." He had discovered the largest known prime number up to that time, which was 6,320,430 digits long.On November 14, 2001, Michael Cameron, a 20-year-old Canadian had discovered the previously largest known prime number to date: 213,466,917 - 1
On June 1, 1999, in Orlando, Florida, Nayan Hajratwala discovered the first million-digit prime number. The feat was accomplished using software written by George Woltman.The prime number, 26,972,593 - 1, contains 2,098,960 digits. Nayan used a 350 MHz Pentium II IBM Aptiva computer running part-time for 111 days to prove the number prime. Running uninterupted, it would take about three weeks to test this number.
The new prime number is one of a special class of
primes called Mersenne primes.
Mersenne primes are of the form 2p - 1.
They are named after Marin Mersenne, the French
monk born in 1588 who investigated prime numbers
of the form 2p - 1.
There are only 49 known Mersenne primes (as of December 2016).
They are listed below:
Index | Number | Digits in Number | Year | Discoverer |
1 | 2^2-1 | 1 | - | - |
2 | 2^3-1 | 1 | - | - |
3 | 2^5-1 | 2 | - | - |
4 | 2^7-1 | 3 | - | - |
5 | 2^13-1 | 4 | 1461 | - |
6 | 2^17-1 | 6 | 1588 | Cataldi |
7 | 2^19-1 | 6 | 1588 | Cataldi |
8 | 2^31-1 | 10 | 1750 | Euler |
9 | 2^127-1 | 39 | 1876 | Lucas |
10 | 2^61-1 | 19 | 1883 | Pervushin |
11 | 2^89-1 | 27 | 1911 | Powers |
12 | 2^107-1 | 33 | 1914 | Powers |
13 | 2^521-1 | 157 | 1952 | Robinson |
14 | 2^607-1 | 183 | 1952 | Robinson |
15 | 2^1279-1 | 386 | 1952 | Robinson |
16 | 2^2203-1 | 664 | 1952 | Robinson |
17 | 2^2281-1 | 687 | 1952 | Robinson |
18 | 2^3217-1 | 969 | 1957 | Riesel |
19 | 2^4253-1 | 1,281 | 1961 | Hurwitz |
20 | 2^4423-1 | 1,332 | 1961 | Hurwitz |
21 | 2^9689-1 | 2,917 | 1963 | Gillies |
22 | 2^9941-1 | 2,993 | 1963 | Gillies |
23 | 2^11213-1 | 3,376 | 1963 | Gillies |
24 | 2^19937-1 | 6,002 | 1971 | Tuckerman |
25 | 2^21701-1 | 6,533 | 1978 | Noll |
26 | 2^23209-1 | 6,987 | 1979 | Noll |
27 | 2^44497-1 | 13,395 | 1979 | Slowinski |
28 | 2^86243-1 | 25,962 | 1982 | Slowinski |
29 | 2^132049-1 | 39,751 | 1983 | Slowinski |
30 | 2^216091-1 | 65,050 | 1985 | Slowinski |
31 | 2^110503-1 | 33,265 | 1988 | Colquitt |
32 | 2^756839-1 | 227,832 | 1992 | Slowinski |
33 | 2^859433-1 | 258,716 | 1994 | Slowinski |
34 | 2^1257787-1 | 378,632 | 1996 | Slowinski |
35 | 2^1398269-1 | 420,921 | 1996 | Armengaud |
36 | 2^2976221-1 | 895,932 | 1997 | Spence |
37 | 2^3021377-1 | 909,526 | 1998 | Clarkson |
38 | 2^6972593-1 | 2,098,960 | 1999 | Hajratwala |
39 | 2^13466917-1 | 4,053,946 | 2001 | Cameron |
40 | 2^20996011-1 | 6,320,430 | 2003 | Shafer |
41 | 2^24036583-1 | 7,235,733 | 2004 | Findley |
42 | 2^25964951-1 | 7,816,230 | 2005 | Nowak |
43 | 2^30402457-1 | 9,152,052 | 2005 | Cooper/Boone |
44 | 2^32,582,657-1 | 9,808,358 | 2006 | Cooper/Boone |
45 | 2^43,112,609-1 | 12,978,189 | 2008 | Edson Smith |
46 | 2^37,156,667-1 | 11,185,272 | 2008 | Hans-Michael Elvenich |
47 | 2^42,643,801-1 | 12,837,064 | 2009 | Odd Magnar Strindmo |
48 | 2^57,885,161-1 | 17,425,170 | 2013 | Curtis Cooper |
49 | 2^74,207,281-1 | 22,338,618 | 2016 | Curtis Cooper |
sources: Dr. Michael W. Ecker Editor and Publisher Recreational & Educational Computing 187 Ferguson Avenue, Suite D Shavertown, PA 18708 Great Internet Mersenne Prime Search |