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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
4368066598736133199 ~1998
4368176038736352079 ~1998
4368332038736664079 ~1998
436833827349467061710 ~2000
4368473998736947999 ~1998
4368483838736967679 ~1998
436859653262115791910 ~2000
4368743638737487279 ~1998
4368752518737505039 ~1998
4368767998737535999 ~1998
4368960238737920479 ~1998
4369343638738687279 ~1998
436935181262161108710 ~2000
4369482238738964479 ~1998
4369589998739179999 ~1998
4369930798739861599 ~1998
437003557262202134310 ~2000
437011903699219044910 ~2001
4370208238740416479 ~1998
4370456998740913999 ~1998
437049337262229602310 ~2000
4370701438741402879 ~1998
4370745598741491199 ~1998
437085227349668181710 ~2000
437087411349669928910 ~2000
Exponent Prime Factor Digits Year
4370948518741897039 ~1998
4371082918742165839 ~1998
4371214918742429839 ~1998
4371387718742775439 ~1998
4371446998742893999 ~1998
437160881349728704910 ~2000
437163173262297903910 ~2000
4371693537956482224711 ~2003
4371694318743388639 ~1998
4371713638743427279 ~1998
437190577262314346310 ~2000
437195461961830014310 ~2001
4372015198744030399 ~1998
4372154638744309279 ~1998
437223601262334160710 ~2000
4372403398744806799 ~1998
4372415511836414514311 ~2002
437252021262351212710 ~2000
4372595518745191039 ~1998
4372747918745495839 ~1998
4372888438745776879 ~1998
4373010718746021439 ~1998
4373125918746251839 ~1998
437317481262390488710 ~2000
4373294998746589999 ~1998
Exponent Prime Factor Digits Year
4373374318746748639 ~1998
4373531398747062799 ~1998
437353201262411920710 ~2000
4373555998747111999 ~1998
4373687471487053739911 ~2001
4373693518747387039 ~1998
4373817838747635679 ~1998
4373825638747651279 ~1998
437383873262430323910 ~2000
4373950438747900879 ~1998
4374068998748137999 ~1998
4374239638748479279 ~1998
4374324838748649679 ~1998
4374402598748805199 ~1998
4374672238749344479 ~1998
4374698638749397279 ~1998
437481089349984871310 ~2000
4374937798749875599 ~1998
4375307398750614799 ~1998
4375307638750615279 ~1998
437549921262529952710 ~2000
4375517998751035999 ~1998
4375539591050129501711 ~2001
4375540318751080639 ~1998
4375572598751145199 ~1998
Exponent Prime Factor Digits Year
437568127787622628710 ~2001
4375694038751388079 ~1998
437576443437576443110 ~2000
4376096638752193279 ~1998
4376162518752325039 ~1998
437616457262569874310 ~2000
4376329918752659839 ~1998
4376387038752774079 ~1998
4376467918752935839 ~1998
4376622598753245199 ~1998
4376698918753397839 ~1998
4376701198753402399 ~1998
437676461262605876710 ~2000
4376816038753632079 ~1998
4376903398753806799 ~1998
4377007091050481701711 ~2001
43770128310242210022312 ~2004
4377059518754119039 ~1998
4377155638754311279 ~1998
437757641262654584710 ~2000
4377642772101268529711 ~2002
437783443700453508910 ~2001
4378011838756023679 ~1998
437820029350256023310 ~2000
437830397262698238310 ~2000
3174
GIMPS The Prime Pages FactorDb.com
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25-06-08