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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
951215003190243000710 ~2001
951236579190247315910 ~2001
951249251190249850310 ~2001
951257519190251503910 ~2001
951258131190251626310 ~2001
951306971190261394310 ~2001
951315143190263028710 ~2001
951324611190264922310 ~2001
9513718811522195009711 ~2003
951380159190276031910 ~2001
951483077570889846310 ~2002
951521777570913066310 ~2002
951530903190306180710 ~2001
951570419190314083910 ~2001
951573263190314652710 ~2001
951615419190323083910 ~2001
951622403190324480710 ~2001
951624263190324852710 ~2001
951673031190334606310 ~2001
951714713571028827910 ~2002
951731741571039044710 ~2002
9518007492284321797711 ~2004
951803159190360631910 ~2001
9518046416852993415311 ~2005
951879059190375811910 ~2001
Exponent Prime Factor Digits Year
951892703190378540710 ~2001
951896339190379267910 ~2001
9519112392284586973711 ~2004
951926377571155826310 ~2002
951986291761589032910 ~2003
951990971190398194310 ~2001
952016963190403392710 ~2001
952018451190403690310 ~2001
952033003952033003110 ~2003
952047623190409524710 ~2001
952065431190413086310 ~2001
9520840092856252027111 ~2004
952102691190420538310 ~2001
952119299190423859910 ~2001
952129331190425866310 ~2001
952141031190428206310 ~2001
9521505472475591422311 ~2004
952154123190430824710 ~2001
952169891190433978310 ~2001
952189619761751695310 ~2003
952227299190445459910 ~2001
952247123190449424710 ~2001
952274051190454810310 ~2001
952276163190455232710 ~2001
952311719190462343910 ~2001
Exponent Prime Factor Digits Year
952317539190463507910 ~2001
952352543190470508710 ~2001
952379251952379251110 ~2003
952448831190489766310 ~2001
952499753571499851910 ~2002
952502483190500496710 ~2001
9525648911524103825711 ~2003
952568003190513600710 ~2001
952592363190518472710 ~2001
952617217571570330310 ~2002
952655279190531055910 ~2001
952660151190532030310 ~2001
952687643190537528710 ~2001
9526888972858066691111 ~2004
952692599190538519910 ~2001
952696319190539263910 ~2001
952737419190547483910 ~2001
9527602392286624573711 ~2004
952792079762233663310 ~2003
952807981571684788710 ~2002
952848251190569650310 ~2001
952848791190569758310 ~2001
952865911952865911110 ~2003
952877399762301919310 ~2003
952878071190575614310 ~2001
Exponent Prime Factor Digits Year
952919063190583812710 ~2001
952927379190585475910 ~2001
952946999190589399910 ~2001
952954511190590902310 ~2001
952954763190590952710 ~2001
9530117932859035379111 ~2004
953064977571838986310 ~2002
953084003190616800710 ~2001
953118119190623623910 ~2001
953131463190626292710 ~2001
953132171190626434310 ~2001
953139821571883892710 ~2002
953146141571887684710 ~2002
953151851190630370310 ~2001
953245619190649123910 ~2001
953259119190651823910 ~2001
953262419190652483910 ~2001
953272871190654574310 ~2001
953308259190661651910 ~2001
953310551190662110310 ~2001
953348101572008860710 ~2002
953387471190677494310 ~2001
953398091190679618310 ~2001
953431021572058612710 ~2002
953459063190691812710 ~2001
3439
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25-04-13