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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
10321308722320642617444712 ~2017
10321317151361927902907912 ~2018
10322843962782582751701712 ~2019
1032321497772477...94648114 2024
10323564847120647129694312 ~2017
10325386838320650773676712 ~2017
10325976251920651952503912 ~2017
1032714502012540...74944714 2024
10327335938320654671876712 ~2017
1032837050291412...47967315 2023
10329572723920659145447912 ~2017
10329623827120659247654312 ~2017
1032990718514778...38272715 2025
10330563697120661127394312 ~2017
10330652459920661304919912 ~2017
10330689179920661378359912 ~2017
10332643313920665286627912 ~2017
10333424096320666848192712 ~2017
10334563772320669127544712 ~2017
10334868692320669737384712 ~2017
10336764394162020586364712 ~2018
10336817576320673635152712 ~2017
10337087083362022522499912 ~2018
10337468234320674936468712 ~2017
10337967871120675935742312 ~2017
Exponent Prime Factor Dig. Year
10339615952320679231904712 ~2017
10339792111120679584222312 ~2017
10340166887920680333775912 ~2017
10340719322320681438644712 ~2017
10341181261120682362522312 ~2017
10341228809920682457619912 ~2017
10341332155120682664310312 ~2017
10341469507362048817043912 ~2018
10341470204320682940408712 ~2017
10341912899920683825799912 ~2017
10341982331920683964663912 ~2017
10342528165120685056330312 ~2017
10343226472162059358832712 ~2018
10343966849920687933699912 ~2017
1034466182711284...89258315 2025
10344662503120689325006312 ~2017
1034479314011446...09859915 2025
10345131959920690263919912 ~2017
10345194399762071166398312 ~2018
10345605397182764843176912 ~2019
10345877119120691754238312 ~2017
10347445429762084672578312 ~2018
1034849949591018...03965715 2023
10348570331920697140663912 ~2017
10348804202320697608404712 ~2017
Exponent Prime Factor Dig. Year
10348805615920697611231912 ~2017
10348913797120697827594312 ~2017
10349508496162097050976712 ~2018
10349867117920699734235912 ~2017
10350309086320700618172712 ~2017
10350460967362102765803912 ~2018
10350635633982805085071312 ~2019
10351189859920702379719912 ~2017
10351351313920702702627912 ~2017
10352263243120704526486312 ~2017
10353285907120706571814312 ~2017
10353450437362120702623912 ~2018
10353550241920707100483912 ~2017
10353554074162121324444712 ~2018
10353956795920707913591912 ~2017
10354618579120709237158312 ~2017
10355642599120711285198312 ~2017
10356192253120712384506312 ~2017
10356747362320713494724712 ~2017
10356888929920713777859912 ~2017
10357814737120715629474312 ~2017
10357863293920715726587912 ~2017
10358073157120716146314312 ~2017
10358325229120716650458312 ~2017
10358627603920717255207912 ~2017
Exponent Prime Factor Dig. Year
10358794295920717588591912 ~2017
10358871832782870974661712 ~2019
10359115985362154695911912 ~2018
10359606161920719212323912 ~2017
10360028701782880229613712 ~2019
10360878242320721756484712 ~2017
10361036012320722072024712 ~2017
10361443529920722887059912 ~2017
10361588455120723176910312 ~2017
10362143732320724287464712 ~2017
10362520315120725040630312 ~2017
10362832376320725664752712 ~2017
10362999509920725999019912 ~2017
10364406356982915250855312 ~2019
10364634625762187807754312 ~2018
10364899883920729799767912 ~2017
10365246563920730493127912 ~2017
10365639702162193838212712 ~2018
10365734048320731468096712 ~2017
1036611196496364...46448714 2025
10366250899120732501798312 ~2017
10366650008320733300016712 ~2017
10366686301120733372602312 ~2017
10367164574320734329148712 ~2017
1036730332638646...74134314 2025
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25-11-17