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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
423271332539627999 ~1992
42329783846595678 ~1991
423298732539792399 ~1992
42330251846605038 ~1991
42330443846608878 ~1991
423304673386437379 ~1992
42331463846629278 ~1991
42331931846638638 ~1991
423322373488176328911 ~1997
42332293474121681710 ~1995
42332659812787052910 ~1995
423332573386660579 ~1992
42333283143933162310 ~1994
423341575926781999 ~1993
42334739846694798 ~1991
423352132540112799 ~1992
42335399846707998 ~1991
423355973386847779 ~1992
42336263846725278 ~1991
42337283846745678 ~1991
423390914233909119 ~1992
42339743846794878 ~1991
423399773387198179 ~1992
42340049101616117710 ~1993
42340751846815038 ~1991
Exponent Prime Factor Digits Year
423410594234105919 ~1992
42342803846856078 ~1991
42343019846860398 ~1991
42343079846861598 ~1991
42343541237123829710 ~1994
42343811846876238 ~1991
42343883846877678 ~1991
42344903846898078 ~1991
423449172540695039 ~1992
42345203846904078 ~1991
42345983846919678 ~1991
42347639846952798 ~1991
42348191846963838 ~1991
42348791846975838 ~1991
42349319846986398 ~1991
423494212540965279 ~1992
42349523846990478 ~1991
423505073388040579 ~1992
423511514235115119 ~1992
42351971847039438 ~1991
423524117623433999 ~1993
42353483847069678 ~1991
42354491847089838 ~1991
423556972541341839 ~1992
42356603847132078 ~1991
Exponent Prime Factor Digits Year
423569332541415999 ~1992
42357239847144798 ~1991
42357619101658285710 ~1993
42357923847158478 ~1991
42358091847161838 ~1991
42359591847191838 ~1991
423602114236021119 ~1992
423606732541640399 ~1992
42360971847219438 ~1991
423617772541706639 ~1992
42364139847282798 ~1991
42364379847287598 ~1991
42364571847291438 ~1991
423651612541909679 ~1992
42365243847304878 ~1991
42365579847311598 ~1991
423656772541940639 ~1992
423676732542060399 ~1992
42368363847367278 ~1991
42368387110157806310 ~1993
42368531847370638 ~1991
42369683847393678 ~1991
42370271847405438 ~1991
42370799847415998 ~1991
42371099847421998 ~1991
Exponent Prime Factor Digits Year
42371113169484452110 ~1994
42371783847435678 ~1991
42371999847439998 ~1991
42372131847442638 ~1991
42372383847447678 ~1991
42372623847452478 ~1991
423727613389820899 ~1992
42373763847475278 ~1991
42373763440687135310
42373811847476238 ~1991
42374831847496638 ~1991
42375023847500478 ~1991
42375071847501438 ~1991
42375479847509598 ~1991
42375803847516078 ~1991
42376843305113269710 ~1994
423778276780452339 ~1993
423779393390235139 ~1992
42378659847573198 ~1991
42378851847577038 ~1991
423800813390406499 ~1992
423806693390453539 ~1992
423807316780916979 ~1993
42381863847637278 ~1991
42382883847657678 ~1991
2044
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25-10-20