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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
403081741241849044710 ~1999
403090733241854439910 ~1999
4030925518061851039 ~1998
4030965598061931199 ~1998
403101163403101163110 ~2000
403117877967482904910 ~2001
403122001241873200710 ~1999
403127177241876306310 ~1999
4031278918062557839 ~1998
4031476313870217257711 ~2002
403147907967554976910 ~2001
4031575198063150399 ~1998
4031679238063358479 ~1998
4031847118063694239 ~1998
4031859838063719679 ~1998
4031884918063769839 ~1998
4031928718063857439 ~1998
4031931838063863679 ~1998
4031981518063963039 ~1998
4032014398064028799 ~1998
4032128638064257279 ~1998
4032206518064413039 ~1998
4032345238064690479 ~1998
4032378118064756239 ~1998
4032452638064905279 ~1998
Exponent Prime Factor Digits Year
4032467038064934079 ~1998
4032566998065133999 ~1998
4032579718065159439 ~1998
403259453241955671910 ~1999
4032596398065192799 ~1998
4032633238065266479 ~1998
403287737241972642310 ~1999
4032927838065855679 ~1998
4033039318066078639 ~1998
4033075438066150879 ~1998
4033156918066313839 ~1998
403321363403321363110 ~2000
4033252918066505839 ~1998
4033267798066535599 ~1998
40332993111373904054312 ~2003
4033391998066783999 ~1998
403352597242011558310 ~1999
4033730518067461039 ~1998
403377869564729016710 ~2000
403380533242028319910 ~1999
4033818838067637679 ~1998
4033905238067810479 ~1998
4034215198068430399 ~1998
4034220118068440239 ~1998
4034256118068512239 ~1998
Exponent Prime Factor Digits Year
4034337134518457585711 ~2002
4034339398068678799 ~1998
4034384638068769279 ~1998
4034392198068784399 ~1998
403453321242071992710 ~1999
403465991322772792910 ~2000
403468843403468843110 ~2000
4034936638069873279 ~1998
4034986438069972879 ~1998
4035145918070291839 ~1998
403530161242118096710 ~1999
4035308998070617999 ~1998
4035337198070674399 ~1998
4035386518070773039 ~1998
403554787403554787110 ~2000
4035621118071242239 ~1998
4035764038071528079 ~1998
403601339322881071310 ~2000
4036090918072181839 ~1998
403610567726499020710 ~2001
4036197598072395199 ~1998
403621133242172679910 ~1999
4036375438072750879 ~1998
403645381242187228710 ~1999
4036547638073095279 ~1998
Exponent Prime Factor Digits Year
4036637038073274079 ~1998
403670129565138180710 ~2000
4036727398073454799 ~1998
403673401242204040710 ~1999
4036749238073498479 ~1998
4036801438073602879 ~1998
403688717242213230310 ~1999
4037061118074122239 ~1998
4037085771211125731111 ~2001
4037182918074365839 ~1998
403738501242243100710 ~1999
403752317323001853710 ~2000
4037610238075220479 ~1998
4037651518075303039 ~1998
4037651638075303279 ~1998
403772777323018221710 ~2000
4037781598075563199 ~1998
4037848318075696639 ~1998
403803733646085972910 ~2000
403811641242286984710 ~1999
4038117838076235679 ~1998
4038143038076286079 ~1998
4038190938722492408911 ~2003
403820537969169288910 ~2001
403835009565369012710 ~2000
3099
GIMPS The Prime Pages FactorDb.com
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25-05-04