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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 Dig. Year
418148158318362963166311 ~2014
418164824518363296490311 ~2014
418167583318363351666311 ~2014
4182126190341821261903112 ~2016
418216780918364335618311 ~2014
418230092518364601850311 ~2014
418252524118365050482311 ~2014
4182586666125095519996712 ~2015
418268100238365362004711 ~2014
418269981238365399624711 ~2014
418270406398365408127911 ~2014
418276199038365523980711 ~2014
4182956707725097740246312 ~2015
4183175251725099051510312 ~2015
418324556638366491132711 ~2014
4183274302125099645812712 ~2015
418341903718366838074311 ~2014
4183429452166934871233712 ~2016
418362445318367248906311 ~2014
4183801803725102810822312 ~2015
4183871551725103229310312 ~2015
418404037438368080748711 ~2014
4184208217325105249303912 ~2015
4184317896125105907376712 ~2015
4184606494733476851957712 ~2015
Exponent Prime Factor Dig. Year
418492351438369847028711 ~2014
4185233554133481868432912 ~2015
418569332638371386652711 ~2014
4185714912125114289472712 ~2015
418574406718371488134311 ~2014
4186174681133489397448912 ~2015
418640452318372809046311 ~2014
4186442412741864424127112 ~2016
418650380518373007610311 ~2014
418667809198373356183911 ~2014
418680186838373603736711 ~2014
4186905784733495246277712 ~2015
418716167998374323359911 ~2014
418716597792587...74342314 2023
418718658118374373162311 ~2014
418726352638374527052711 ~2014
418728303838374566076711 ~2014
4187288269366996612308912 ~2016
418729174198374583483911 ~2014
4187734570125126407420712 ~2015
418850993398377019867911 ~2014
418864338118377286762311 ~2014
418891843918377836878311 ~2014
418905488638378109772711 ~2014
418923724918378474498311 ~2014
Exponent Prime Factor Dig. Year
418928194576937...02079314 2024
418931721715306...71788715 2023
418947320038378946400711 ~2014
418979626438379592528711 ~2014
418993711198379874223911 ~2014
4190184237725141105426312 ~2015
4190427639141904276391112 ~2016
419055495838381109916711 ~2014
419060522398381210447911 ~2014
4190772895733526183165712 ~2015
419089811518381796230311 ~2014
419103932638382078652711 ~2014
4191240851933529926815312 ~2015
4191430043325148580259912 ~2015
4191561709133532493672912 ~2015
4191675449358683456290312 ~2016
419187409318383748186311 ~2014
419194660798383893215911 ~2014
4191951223133535609784912 ~2015
4192008319367072133108912 ~2016
4192341093725154046562312 ~2015
419262359518385247190311 ~2014
419277685798385553715911 ~2014
419287821232121...75423914 2023
4192931824125157590944712 ~2015
Exponent Prime Factor Dig. Year
419306075038386121500711 ~2014
4193247580341932475803112 ~2016
419342971318386859426311 ~2014
419344539718386890794311 ~2014
419347565518386951310311 ~2014
419354175718387083514311 ~2014
419378735998387574719911 ~2014
419380279198387605583911 ~2014
419399080798387981615911 ~2014
419399885398387997707911 ~2014
419400398638388007972711 ~2014
419405675638388113512711 ~2014
4194077042933552616343312 ~2015
419410484038388209680711 ~2014
419442905398388858107911 ~2014
419442958438388859168711 ~2014
419463591118389271822311 ~2014
419494293838389885876711 ~2014
419496002638389920052711 ~2014
419501561518390031230311 ~2014
419525533198390510663911 ~2014
4195275173933562201391312 ~2015
4195399623725172397742312 ~2015
4195504653725173027922312 ~2015
4195570396133564563168912 ~2015
4803
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25-07-20