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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
357251858517145037170311 ~2013
3572528572728580228581712 ~2015
357265074237145301484711 ~2013
357290744997145814899911 ~2013
3572984020728583872165712 ~2015
357321727797146434555911 ~2013
357349502037146990040711 ~2013
357370751037147415020711 ~2013
357384367437147687348711 ~2013
357392373237147847464711 ~2013
357440966037148819320711 ~2013
357470295117149405902311 ~2013
357495399117149907982311 ~2013
357496044837149920896711 ~2013
357509670237150193404711 ~2013
357518643837150372876711 ~2013
3575251109928602008879312 ~2015
3575390936928603127495312 ~2015
357614466597152289331911 ~2013
3576166086121456996516712 ~2015
357620990397152419807911 ~2013
357671757117153435142311 ~2013
357679318917153586378311 ~2013
357691729797153834595911 ~2013
357723515517154470310311 ~2013
Exponent Prime Factor Dig. Year
357724647237154492944711 ~2013
3577452315135774523151112 ~2015
357775033437155500668711 ~2013
3578118042735781180427112 ~2015
357830404317156608086311 ~2013
357833220597156664411911 ~2013
357842947797156858955911 ~2013
3578533234728628265877712 ~2015
357856583397157131667911 ~2013
357869882037157397640711 ~2013
3578989702121473938212712 ~2015
357900154797158003095911 ~2013
3579023875321474143251912 ~2015
357911253237158225064711 ~2013
357932084397158641687911 ~2013
357932998317158659966311 ~2013
357963348837159266976711 ~2013
3579782344764436082204712 ~2016
3580003123721480018742312 ~2015
3580147303321480883819912 ~2015
358018714317160374286311 ~2013
358041214437160824288711 ~2013
358053769797161075395911 ~2013
358057866837161157336711 ~2013
358071845517161436910311 ~2013
Exponent Prime Factor Dig. Year
358087137237161742744711 ~2013
358143143397162862867911 ~2013
358150773237163015464711 ~2013
3582425415721494552494312 ~2015
358243468437164869368711 ~2013
358273841637165476832711 ~2013
358319711637166394232711 ~2013
358333932892343...21100714 2024
358345597797166911955911 ~2013
358376612637167532252711 ~2013
3584060352121504362112712 ~2015
3584375009928675000079312 ~2015
358437533397168750667911 ~2013
358445206197168904123911 ~2013
358453936317169078726311 ~2013
358461932637169238652711 ~2013
358487872317169757446311 ~2013
358488738837169774776711 ~2013
358498487397169969747911 ~2013
358499722197169994443911 ~2013
358512974397170259487911 ~2013
358523321997170466439911 ~2013
358548055437170961108711 ~2013
358549755117170995102311 ~2013
358552699917171053998311 ~2013
Exponent Prime Factor Dig. Year
358554745197171094903911 ~2013
3585598629721513591778312 ~2015
358607625717172152514311 ~2013
358616215917172324318311 ~2013
3586214904735862149047112 ~2015
3586257937728690063501712 ~2015
358641821637172836432711 ~2013
3586478764357383660228912 ~2016
358650406437173008128711 ~2013
358665469317173309386311 ~2013
358681413597173628271911 ~2013
358702998597174059971911 ~2013
3587036953728696295629712 ~2015
3587108368121522650208712 ~2015
3587157724128697261792912 ~2015
3587216545128697732360912 ~2015
358752805437175056108711 ~2013
358762983717175259674311 ~2013
358776953517175539070311 ~2013
358779038397175580767911 ~2013
358779436917175588738311 ~2013
358788602397175772047911 ~2013
3587993705321527962231912 ~2015
358810425237176208504711 ~2013
3588380562121530283372712 ~2015
4727
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25-06-29