Home e-mail
Small Mersenne Prime Factors
Prime numbers of the form Mp= 2p − 1 are called Mersenne primes. For Mp to be prime, p must also be prime.
Any factor q of a Mersenne number 2p − 1 must be of the form 2kp + 1, where integer k ≥ 0. Furthermore, q must be 1 or 7 mod 8.
Exponent Prime Factor Digits Year
182083261109249956710 ~1997
1820913593641827199 ~1996
182098487145678789710 ~1997
182099927145679941710 ~1997
1821017633642035279 ~1996
1821020033642040079 ~1996
182104597109262758310 ~1997
1821067193642134399 ~1996
1821074633642149279 ~1996
1821093593642187199 ~1996
1821142793642285599 ~1996
1821187872185425444111 ~2000
1821218393642436799 ~1996
182125609400676339910 ~1998
1821272993642545999 ~1996
1821284513642569039 ~1996
182130937109278562310 ~1997
1821399833642799679 ~1996
1821501833643003679 ~1996
182150401109290240710 ~1997
1821594233643188479 ~1996
182181991182181991110 ~1997
1821846833643693679 ~1996
182188537109313122310 ~1997
1821903113643806239 ~1996
Exponent Prime Factor Digits Year
182193251145754600910 ~1997
182194459182194459110 ~1997
1821973731020305288911 ~1999
1822001033644002079 ~1996
1822018913644037839 ~1996
182203097109321858310 ~1997
1822032113644064239 ~1996
182207021109324212710 ~1997
1822140233644280479 ~1996
1822212113644424239 ~1996
1822218113644436239 ~1996
182226259182226259110 ~1997
1822277633644555279 ~1996
182235433109341259910 ~1997
182236757109342054310 ~1997
1822387793644775599 ~1996
1822398593644797199 ~1996
1822429793644859599 ~1996
182249281109349568710 ~1997
1822495193644990399 ~1996
182250449145800359310 ~1997
182250661109350396710 ~1997
1822514033645028079 ~1996
1822517393645034799 ~1996
1822521833645043679 ~1996
Exponent Prime Factor Digits Year
1822535633645071279 ~1996
182255873255158222310 ~1998
1822563593645127199 ~1996
182261701109357020710 ~1997
1822667513645335039 ~1996
1822717793645435599 ~1996
1822736993645473999 ~1996
1822749491713384520711 ~2000
182277371874931380910 ~1999
1822793513645587039 ~1996
1822798433645596879 ~1996
182280181109368108710 ~1997
182283841109370304710 ~1997
1822846433645692879 ~1996
1822852671749938563311 ~2000
1822909313645818639 ~1996
1822920833645841679 ~1996
1823092433646184879 ~1996
182312681145850144910 ~1997
1823161193646322399 ~1996
1823174513646349039 ~1996
182320093291712148910 ~1998
182320357109392214310 ~1997
182323577109394146310 ~1997
1823278913646557839 ~1996
Exponent Prime Factor Digits Year
1823290131750358524911 ~2000
1823361833646723679 ~1996
182336653109401991910 ~1997
1823367833646735679 ~1996
1823373833646747679 ~1996
1823396393646792799 ~1996
1823411513646823039 ~1996
1823479433646958879 ~1996
1823590433647180879 ~1996
182360771474138004710 ~1998
1823678033647356079 ~1996
182377079145901663310 ~1997
1823777331459021864111 ~1999
1823825033647650079 ~1996
1823892113647784239 ~1996
1823915513647831039 ~1996
1823930633647861279 ~1996
182396531145917224910 ~1997
1823967833647935679 ~1996
1823979833647959679 ~1996
1823982593647965199 ~1996
1824044993648089999 ~1996
182404801109442880710 ~1997
1824087713648175439 ~1996
182409917109445950310 ~1997
3118
GIMPS The Prime Pages FactorDb.com
Home
5.710.620 digits 		e-mail
26-07-19