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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
41767403835348078 ~1990
41768159835363198 ~1990
41768231835364638 ~1990
417689412506136479 ~1992
41769131835382638 ~1990
41769443835388878 ~1990
417696012506176079 ~1992
41771651835433038 ~1990
417734693341877539 ~1992
41773859835477198 ~1990
417740213341921699 ~1992
41775731835514638 ~1990
41775971835519438 ~1990
417767812506606879 ~1992
41777231835544638 ~1990
41780423835608478 ~1990
41782883835657678 ~1990
41784023835680478 ~1990
41784503835690078 ~1990
41784779835695598 ~1990
417869332507215999 ~1992
41787143835742878 ~1990
417879376686069939 ~1993
41788283835765678 ~1990
417886612507319679 ~1992
Exponent Prime Factor Digits Year
41789123835782478 ~1990
41789591835791838 ~1990
417907372507444239 ~1992
41790863835817278 ~1990
41791609100299861710 ~1993
41792279835845598 ~1990
41792819835856398 ~1990
417928332507569999 ~1992
41793431835868638 ~1990
41794523835890478 ~1990
41794859835897198 ~1990
41796203835924078 ~1990
41796539835930798 ~1990
41796719835934398 ~1990
417975019195450239 ~1993
41797631835952638 ~1990
41797643835952878 ~1990
41797799835955998 ~1990
417990593343924739 ~1992
417991013343928099 ~1992
41802851836057038 ~1990
41803043836060878 ~1990
418034993344279939 ~1992
41804099836081998 ~1990
41804183836083678 ~1990
Exponent Prime Factor Digits Year
418053412508320479 ~1992
418059972508359839 ~1992
41806031836120638 ~1990
41806091836121838 ~1990
41806871836137438 ~1990
41807533100338079310 ~1993
41807587142145795910 ~1993
41809679836193598 ~1990
418105975853483599 ~1993
41811023836220478 ~1990
41812679836253598 ~1990
41812943836258878 ~1990
41813363836267278 ~1990
41814263836285278 ~1990
418144816690316979 ~1993
41814803836296078 ~1990
41816471836329438 ~1990
41816759836335198 ~1990
41817563836351278 ~1990
418180372509082239 ~1992
418193812509162879 ~1992
41819471836389438 ~1990
41821931836438638 ~1990
418219932509319599 ~1992
418228634182286319 ~1992
Exponent Prime Factor Digits Year
41824379836487598 ~1990
41824691836493838 ~1990
41826203836524078 ~1990
418262093346096739 ~1992
418269772509618639 ~1992
41827139836542798 ~1990
41827619836552398 ~1990
418295335856134639 ~1993
418301335856218639 ~1993
41830403836608078 ~1990
41830991836619838 ~1990
41831243836624878 ~1990
41831759836635198 ~1990
41832071836641438 ~1990
41832683836653678 ~1990
41832839836656798 ~1990
41833223836664478 ~1990
418355812510134879 ~1992
418365473346923779 ~1992
41837651836753038 ~1990
418377736694043699 ~1993
41838539836770798 ~1990
41839151836783038 ~1990
418402874184028719 ~1992
41840339836806798 ~1990
1833
GIMPS The Prime Pages FactorDb.com
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24-10-27