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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
932378087745902469710 ~2003
932410937745928749710 ~2003
932419259186483851910 ~2001
932440319186488063910 ~2001
932469959186493991910 ~2001
932475121559485072710 ~2002
932479109745983287310 ~2003
932496263186499252710 ~2001
932535581559521348710 ~2002
932535817559521490310 ~2002
932536763186507352710 ~2001
932565779746052623310 ~2003
932566091186513218310 ~2001
932575331186515066310 ~2001
9325774693730309876111 ~2004
932594951186518990310 ~2001
932710391186542078310 ~2001
932725823186545164710 ~2001
932737361559642416710 ~2002
9327475932052044704711 ~2004
932771291746217032910 ~2003
932798159186559631910 ~2001
932799743186559948710 ~2001
932888903186577780710 ~2001
932952071186590414310 ~2001
Exponent Prime Factor Digits Year
932972879186594575910 ~2001
933006551186601310310 ~2001
9330213771306229927911 ~2003
933041891186608378310 ~2001
933047051186609410310 ~2001
933070139186614027910 ~2001
933082691186616538310 ~2001
933096851746477480910 ~2003
933101699186620339910 ~2001
933125267746500213710 ~2003
9331759735785691032711 ~2005
933193643186638728710 ~2001
933199391186639878310 ~2001
933268103186653620710 ~2001
933273059186654611910 ~2001
933277799186655559910 ~2001
93330094738078678637712 ~2007
933318143186663628710 ~2001
933349073560009443910 ~2002
933406421560043852710 ~2002
933415019186683003910 ~2001
933452543186690508710 ~2001
933460523186692104710 ~2001
933489911186697982310 ~2001
933514511186702902310 ~2001
Exponent Prime Factor Digits Year
933524831186704966310 ~2001
933530159186706031910 ~2001
933580463186716092710 ~2001
933589511746871608910 ~2003
933610511186722102310 ~2001
933629051186725810310 ~2001
933650579186730115910 ~2001
933652219933652219110 ~2003
933674123186734824710 ~2001
933689063186737812710 ~2001
933807131186761426310 ~2001
933810623186762124710 ~2001
933825731186765146310 ~2001
9338295171307361323911 ~2003
933834791747067832910 ~2003
933864403933864403110 ~2003
933868283186773656710 ~2001
9338805474669402735111 ~2004
933913511186782702310 ~2001
933914843186782968710 ~2001
933917951186783590310 ~2001
933929351186785870310 ~2001
933929471186785894310 ~2001
933936623186787324710 ~2001
933963851186792770310 ~2001
Exponent Prime Factor Digits Year
933970343186794068710 ~2001
934073669747258935310 ~2003
934084559186816911910 ~2001
934086383186817276710 ~2001
934132091186826418310 ~2001
934133939186826787910 ~2001
934161251186832250310 ~2001
9341953331494712532911 ~2003
934199603186839920710 ~2001
934209719186841943910 ~2001
934241603186848320710 ~2001
934255379186851075910 ~2001
9342992571308018959911 ~2003
934300379186860075910 ~2001
934339319186867863910 ~2001
934365059186873011910 ~2001
934399703186879940710 ~2001
934413017560647810310 ~2002
934421531747537224910 ~2003
934426091747540872910 ~2003
934456151186891230310 ~2001
934485743186897148710 ~2001
934491841560695104710 ~2002
934508651186901730310 ~2001
934552163186910432710 ~2001
3696
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25-11-17