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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
1337689192675378399 ~1995
1337718112675436239 ~1995
1337723392675446799 ~1995
133773457214037531310 ~1997
1337764312675528639 ~1995
1337826418026958479 ~1996
1337846032675692079 ~1995
1337906178027437039 ~1996
1337907112675814239 ~1995
133791551107033240910 ~1996
1337934832675869679 ~1995
1337954512675909039 ~1995
1337967112675934239 ~1995
1337974312675948639 ~1995
1337996512675993039 ~1995
1338005032676010079 ~1995
1338010912676021839 ~1995
1338055192676110399 ~1995
133806191107044952910 ~1996
1338079912676159839 ~1995
1338087232676174479 ~1995
133808947214094315310 ~1997
1338104032676208079 ~1995
1338104992676209999 ~1995
1338107632676215279 ~1995
Exponent Prime Factor Digits Year
1338116032676232079 ~1995
1338117618028705679 ~1996
1338171418029028479 ~1996
1338211978029271839 ~1996
133823891107059112910 ~1996
1338256738029540399 ~1996
1338280312676560639 ~1995
1338331912676663839 ~1995
1338336112676672239 ~1995
1338356992676713999 ~1995
1338450592676901199 ~1995
1338469432676938879 ~1995
1338476632676953279 ~1995
1338505432677010879 ~1995
1338510832677021679 ~1995
1338516112677032239 ~1995
1338517192677034399 ~1995
1338539632677079279 ~1995
1338545512677091039 ~1995
1338558738031352399 ~1996
1338643432677286879 ~1995
1338645138031870799 ~1996
1338647512677295039 ~1995
1338697792677395599 ~1995
1338708112677416239 ~1995
Exponent Prime Factor Digits Year
1338717112677434239 ~1995
1338727312677454639 ~1995
1338785392677570799 ~1995
1338798592677597199 ~1995
1338808432677616879 ~1995
133882571428424227310 ~1997
1338833632677667279 ~1995
1338836632677673279 ~1995
1338840112677680239 ~1995
1338841192677682399 ~1995
133885117214216187310 ~1997
1338853938033123599 ~1996
1338859912677719839 ~1995
1338893512677787039 ~1995
133898231348135400710 ~1997
1338984832677969679 ~1995
1338994138033964799 ~1996
1339015978034095839 ~1996
1339019512678039039 ~1995
1339051192678102399 ~1995
1339059112678118239 ~1995
1339066312678132639 ~1995
1339066912678133839 ~1995
1339090192678180399 ~1995
1339111818034670879 ~1996
Exponent Prime Factor Digits Year
133911301401733903110 ~1997
1339115392678230799 ~1995
133913161214261057710 ~1997
1339138912678277839 ~1995
133913921107131136910 ~1996
133915049187481068710 ~1997
1339154938034929599 ~1996
1339214392678428799 ~1995
1339232992678465999 ~1995
1339271032678542079 ~1995
1339298632678597279 ~1995
1339337632678675279 ~1995
1339363912678727839 ~1995
1339376632678753279 ~1995
1339400032678800079 ~1995
1339411912678823839 ~1995
1339415512678831039 ~1995
133942349428615516910 ~1997
1339453912678907839 ~1995
1339471192678942399 ~1995
1339511178037067039 ~1996
1339537192679074399 ~1995
1339562178037373039 ~1996
1339564192679128399 ~1995
1339571512679143039 ~1995
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26-07-19