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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
1602470993204941999 ~1995
1602511913205023839 ~1995
1602577193205154399 ~1995
1602590633205181279 ~1995
1602623513205247039 ~1995
1602634193205268399 ~1995
1602665033205330079 ~1995
1602665633205331279 ~1995
1602670433205340879 ~1995
1602716513205433039 ~1995
1602737033205474079 ~1995
1602777833205555679 ~1995
1602883433205766879 ~1995
1602888713205777439 ~1995
1602932393205864799 ~1995
1602941633205883279 ~1995
1602959393205918799 ~1995
1602966113205932239 ~1995
1603045313206090639 ~1995
1603051913206103839 ~1995
1603056113206112239 ~1995
1603067993206135999 ~1995
1603096193206192399 ~1995
1603097819618586879 ~1996
1603138193206276399 ~1995
Exponent Prime Factor Digits Year
160316609128253287310 ~1997
1603214539619287199 ~1996
160323389128258711310 ~1997
160327207256523531310 ~1997
1603297313206594639 ~1995
1603332132661531335911 ~2000
1603369019620214079 ~1996
1603398593206797199 ~1995
1603521833207043679 ~1995
1603523939621143599 ~1996
1603566113207132239 ~1995
160357697128286157710 ~1997
160359917128287933710 ~1997
1603608593207217199 ~1995
1603612619621675679 ~1996
1603642193207284399 ~1995
1603658393207316799 ~1995
1603761233207522479 ~1995
160378877384909304910 ~1998
160381391128305112910 ~1997
1603898633207797279 ~1995
1603902593207805199 ~1995
1603908713207817439 ~1995
1603927619623565679 ~1996
1604068433208136879 ~1995
Exponent Prime Factor Digits Year
1604074193208148399 ~1995
1604086913208173839 ~1995
1604193233208386479 ~1995
160419731128335784910 ~1997
1604210393208420799 ~1995
1604241619625449679 ~1996
1604241713208483439 ~1995
1604243393208486799 ~1995
1604302979625817839 ~1996
1604386939626321599 ~1996
1604424593208849199 ~1995
1604482793208965599 ~1995
1604507393209014799 ~1995
160451359160451359110 ~1997
1604570513209141039 ~1995
1604610833209221679 ~1995
160461919288831454310 ~1997
1604623313209246639 ~1995
1604688593209377199 ~1995
1604692793209385599 ~1995
1604702633209405279 ~1995
160475171128380136910 ~1997
1604858633209717279 ~1995
1604865233209730479 ~1995
1604886233209772479 ~1995
Exponent Prime Factor Digits Year
1604915633209831279 ~1995
1604918339629509999 ~1996
1604919113209838239 ~1995
1604977913209955839 ~1995
1605006113210012239 ~1995
1605088793210177599 ~1995
160520879288937582310 ~1997
1605258113210516239 ~1995
1605284939631709599 ~1996
1605297113210594239 ~1995
1605302993210605999 ~1995
160534607128427685710 ~1997
1605347393210694799 ~1995
1605347419632084479 ~1996
160536823160536823110 ~1997
1605380513210761039 ~1995
1605479033210958079 ~1995
160553069224774296710 ~1997
160555951160555951110 ~1997
1605628193211256399 ~1995
160566379385359309710 ~1998
1605742379634454239 ~1996
160581301256930081710 ~1997
1605816113211632239 ~1995
1605829313211658639 ~1995
2650
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25-04-20