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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
7153086487757224691901712 ~2017
7154060047114308120094312 ~2016
7154064143914308128287912 ~2016
7154209369757233674957712 ~2017
7154287153114308574306312 ~2016
7154483983157235871864912 ~2017
7154981953114309963906312 ~2016
7155148417114310296834312 ~2016
7155233716157241869728912 ~2017
7155340093114310680186312 ~2016
7156321843114312643686312 ~2016
7157121613114314243226312 ~2016
7157801909914315603819912 ~2016
7158244259342949465555912 ~2017
7158348455914316696911912 ~2016
715875228072863...12280114 2024
7158791630314317583260712 ~2016
7159018465757272147725712 ~2017
7159156496314318312992712 ~2016
7159895545114319791090312 ~2016
7160011365742960068194312 ~2017
7160188441114320376882312 ~2016
7160276030314320552060712 ~2016
716125541293854...32227915 2025
7161476618314322953236712 ~2016
Exponent Prime Factor Dig. Year
7161544801114323089602312 ~2016
7161577265914323154531912 ~2016
7161731719971617317199112 ~2018
7161965305114323930610312 ~2016
7162640555957301124447312 ~2017
7162919681914325839363912 ~2016
7163488555114326977110312 ~2016
7163832835114327665670312 ~2016
7164248311157313986488912 ~2017
7164929047342989574283912 ~2017
7164939223342989635339912 ~2017
7164958835914329917671912 ~2016
7165119757114330239514312 ~2016
7165640009342993840055912 ~2017
7165748229171657482291112 ~2018
7165823431114331646862312 ~2016
7165826768314331653536712 ~2016
7166448872314332897744712 ~2016
7166546428757332371429712 ~2017
7166702501914333405003912 ~2016
7166723873914333447747912 ~2016
7166953249114333906498312 ~2016
7167202544314334405088712 ~2016
7167493891114334987782312 ~2016
7167786178157342289424912 ~2017
Exponent Prime Factor Dig. Year
7168889377743013336266312 ~2017
7169243699914338487399912 ~2016
7169403397343016420383912 ~2017
7170028940314340057880712 ~2016
7170045024771700450247112 ~2018
7170877209743025263258312 ~2017
7170960722314341921444712 ~2016
7171258135114342516270312 ~2016
7171424923114342849846312 ~2016
7171671761914343343523912 ~2016
7171970707114343941414312 ~2016
7172840978314345681956712 ~2016
7173140486314346280972712 ~2016
7173361777114346723554312 ~2016
7173643813114347287626312 ~2016
7173870098314347740196712 ~2016
7174045313957392362511312 ~2017
7174177901914348355803912 ~2016
7174514347114349028694312 ~2016
7174882944143049297664712 ~2017
7174912051114349824102312 ~2016
7175253995914350507991912 ~2016
7175501339914351002679912 ~2016
7176023720314352047440712 ~2016
7176205274957409642199312 ~2017
Exponent Prime Factor Dig. Year
7176731765914353463531912 ~2016
7176959833157415678664912 ~2017
7177273976314354547952712 ~2016
7177329827343063978963912 ~2017
7177409213914354818427912 ~2016
7177614230314355228460712 ~2016
717804667212569...08611914 2023
7178296147743069776886312 ~2017
7178716147114357432294312 ~2016
7178792275114357584550312 ~2016
7178966411343073798467912 ~2017
7178973331114357946662312 ~2016
7179382153114358764306312 ~2016
7179720559114359441118312 ~2016
7180415417914360830835912 ~2016
7180770389914361540779912 ~2016
7180783193914361566387912 ~2016
7181292613114362585226312 ~2016
7181657239343089943435912 ~2017
7182029527114364059054312 ~2016
7182334637914364669275912 ~2016
7182448375114364896750312 ~2016
7182742525114365485050312 ~2016
718327501691114...26228915 2025
7183877586143103265516712 ~2017
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25-05-04