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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
165214433231300206310 ~1997
1652149193304298399 ~1995
1652160713304321439 ~1995
165222059132177647310 ~1997
1652391113304782239 ~1995
1652410913304821839 ~1995
1652438393304876799 ~1995
1652460833304921679 ~1995
1652622833305245679 ~1995
1652679233305358479 ~1995
1652691833305383679 ~1995
1652761219916567279 ~1996
1652797913305595839 ~1995
1652811113305622239 ~1995
165281357132225085710 ~1997
1652822513305645039 ~1995
1652824939916949599 ~1996
1652921033305842079 ~1995
1652932913305865839 ~1995
1652979593305959199 ~1995
1653025313306050639 ~1995
1653085433306170879 ~1995
1653103913306207839 ~1995
1653133313306266639 ~1995
165320249231448348710 ~1997
Exponent Prime Factor Digits Year
1653205913306411839 ~1995
1653282593306565199 ~1995
1653292379919754239 ~1996
1653298913306597839 ~1995
1653316193306632399 ~1995
165334349231468088710 ~1997
165334517132267613710 ~1997
1653401633306803279 ~1995
1653460193306920399 ~1995
1653471113306942239 ~1995
1653506513307013039 ~1995
1653537593307075199 ~1995
1653555593307111199 ~1995
165355571132284456910 ~1997
165355691925991869710 ~1999
1653560633307121279 ~1995
1653583939921503599 ~1996
1653603233307206479 ~1995
1653610433307220879 ~1995
1653623633307247279 ~1995
1653638513307277039 ~1995
1653728419922370479 ~1996
1653755993307511999 ~1995
1653777471091493130311 ~1999
1653782033307564079 ~1995
Exponent Prime Factor Digits Year
1653804593307609199 ~1995
1653874793307749599 ~1995
165388343430009691910 ~1998
1653930833307861679 ~1995
1653947633307895279 ~1995
1654073033308146079 ~1995
1654141913308283839 ~1995
1654190033308380079 ~1995
165428357132342685710 ~1997
165428821363943406310 ~1998
16543282312473634854312 ~2001
1654415339926491999 ~1996
1654472033308944079 ~1995
165448951165448951110 ~1997
165454859132363887310 ~1997
1654577513309155039 ~1995
1654586513309173039 ~1995
1654605113309210239 ~1995
1654632113309264239 ~1995
1654648431886299210311 ~1999
1654657193309314399 ~1995
1654676393309352799 ~1995
1654727393309454799 ~1995
1654745393309490799 ~1995
1654757033309514079 ~1995
Exponent Prime Factor Digits Year
1654807193309614399 ~1995
1654858913309717839 ~1995
1654862033309724079 ~1995
1654864579929187439 ~1996
165488327794343969710 ~1999
1654905113309810239 ~1995
1654930433309860879 ~1995
1655041913310083839 ~1995
1655069033310138079 ~1995
1655091593310183199 ~1995
1655107913310215839 ~1995
1655211593310423199 ~1995
1655220179931321039 ~1996
1655299793310599599 ~1995
1655314813575479989711 ~2000
1655396513310793039 ~1995
1655399633310799279 ~1995
1655413313310826639 ~1995
1655418233310836479 ~1995
165543311132434648910 ~1997
1655440913310881839 ~1995
165550603165550603110 ~1997
1655514713311029439 ~1995
1655533313311066639 ~1995
1655534993311069999 ~1995
2659
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25-04-13