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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
5347530497910695060995912 ~2015
5347610039942780880319312 ~2016
5347615993110695231986312 ~2015
5347684481910695368963912 ~2015
5347716545910695433091912 ~2015
5348080103910696160207912 ~2015
5348417761110696835522312 ~2015
5349232099110698464198312 ~2015
5349284647110698569294312 ~2015
5349375721110698751442312 ~2015
5349376621110698753242312 ~2015
534943057313894...57216914 2024
5349549392310699098784712 ~2015
5349791227110699582454312 ~2015
5349978193110699956386312 ~2015
5350000191732100001150312 ~2016
5350062652742800501221712 ~2016
5350797287910701594575912 ~2015
5351093410142808747280912 ~2016
5351423330310702846660712 ~2015
5351596159110703192318312 ~2015
5351863428753518634287112 ~2017
5351887906132111327436712 ~2016
5351945964132111675784712 ~2016
5352335339910704670679912 ~2015
Exponent Prime Factor Dig. Year
5352549014310705098028712 ~2015
5352642773910705285547912 ~2015
5352644252310705288504712 ~2015
5352726647332116359883912 ~2016
5352895573110705791146312 ~2015
5353481702310706963404712 ~2015
5353495483142827963864912 ~2016
5353886371110707772742312 ~2015
5354185171110708370342312 ~2015
5354316314310708632628712 ~2015
5355078889110710157778312 ~2015
5355257057910710514115912 ~2015
5355398713110710797426312 ~2015
5355763901332134583407912 ~2016
5355911755142847294040912 ~2016
5356799185332140795111912 ~2016
5357521571942860172575312 ~2016
5358811923153588119231112 ~2017
5358918719942871349759312 ~2016
5359077953332154467719912 ~2016
5359142311110718284622312 ~2015
5359226819910718453639912 ~2015
5359251847110718503694312 ~2015
5359526185110719052370312 ~2015
5360399831910720799663912 ~2015
Exponent Prime Factor Dig. Year
5360586338310721172676712 ~2015
5361049645110722099290312 ~2015
5361191905110722383810312 ~2015
5361351485910722702971912 ~2015
5361370367910722740735912 ~2015
5362196153910724392307912 ~2015
5362226335110724452670312 ~2015
5362247218742897977749712 ~2016
5362481971332174891827912 ~2016
5362876111110725752222312 ~2015
5363443261742907546093712 ~2016
5363674613910727349227912 ~2015
5363782781910727565563912 ~2015
5363889487110727778974312 ~2015
5364134929110728269858312 ~2015
5364301717110728603434312 ~2015
5364957751110729915502312 ~2015
5365099923153650999231112 ~2017
5365162723110730325446312 ~2015
5365311643142922493144912 ~2016
5365683236310731366472712 ~2015
5365981171953659811719112 ~2017
5366049703110732099406312 ~2015
5366313524310732627048712 ~2015
5366347037910732694075912 ~2015
Exponent Prime Factor Dig. Year
5366362331910732724663912 ~2015
5366661032310733322064712 ~2015
5366764880310733529760712 ~2015
5367324085110734648170312 ~2015
5367744338310735488676712 ~2015
5367794528310735589056712 ~2015
5368111099110736222198312 ~2015
5368268779110736537558312 ~2015
5368610516310737221032712 ~2015
5369241553110738483106312 ~2015
5369585575110739171150312 ~2015
5369684923110739369846312 ~2015
536997868571922...69480714 2023
5370597926310741195852712 ~2015
5370837809332225026855912 ~2016
5371123953732226743722312 ~2016
5371273869732227643218312 ~2016
5371479217110742958434312 ~2015
5371622222310743244444712 ~2015
5372328305910744656611912 ~2015
5372632528742981060229712 ~2016
5372642396310745284792712 ~2015
5373240103110746480206312 ~2015
5373246014310746492028712 ~2015
5373436501110746873002312 ~2015
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25-05-04