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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
14948093261929896186523912 ~2018
14948107637929896215275912 ~2018
1494811937891408...54923915 2025
14948213345929896426691912 ~2018
14949020815129898041630312 ~2018
14949993779929899987559912 ~2018
14951263310329902526620712 ~2018
14951653717129903307434312 ~2018
14952948809929905897619912 ~2018
14953250708329906501416712 ~2018
14953846874329907693748712 ~2018
14954637503929909275007912 ~2018
14957551586329915103172712 ~2018
14957610764329915221528712 ~2018
14958325865929916651731912 ~2018
14959818097129919636194312 ~2018
14960918450329921836900712 ~2018
14962627585789775765514312 ~2019
14962671767929925343535912 ~2018
14962684531789776107190312 ~2019
14963102975929926205951912 ~2018
14964027068329928054136712 ~2018
14964081769129928163538312 ~2018
14965055455129930110910312 ~2018
14965226385789791358314312 ~2019
Exponent Prime Factor Dig. Year
14968548751789811292510312 ~2019
14968756571929937513143912 ~2018
14969338733929938677467912 ~2018
14969448026329938896052712 ~2018
14970683284189824099704712 ~2019
14970745268329941490536712 ~2018
14971539619789829237718312 ~2019
14972626316329945252632712 ~2018
14972922577129945845154312 ~2018
14973171067789839026406312 ~2019
14973177014329946354028712 ~2018
14973433087129946866174312 ~2018
14973479432329946958864712 ~2018
14973880147789843280886312 ~2019
14974869788329949739576712 ~2018
14974995181129949990362312 ~2018
14975966693929951933387912 ~2018
14977830601129955661202312 ~2018
14977837088329955674176712 ~2018
1497883930372606...38843914 2024
14979251993929958503987912 ~2018
14980273598329960547196712 ~2018
14980357184329960714368712 ~2018
14980392626329960785252712 ~2018
14981149277389886895663912 ~2019
Exponent Prime Factor Dig. Year
14983722229129967444458312 ~2018
14983959218329967918436712 ~2018
14984888009929969776019912 ~2018
14987671607929975343215912 ~2018
14987912191129975824382312 ~2018
14988314795929976629591912 ~2018
1498849957212518...28112914 2024
14989268273929978536547912 ~2018
14990002490329980004980712 ~2018
14990175650329980351300712 ~2018
14992367453929984734907912 ~2018
14992459525789954757154312 ~2019
14993517439129987034878312 ~2018
14993668501129987337002312 ~2018
14994462422329988924844712 ~2018
14995553162329991106324712 ~2018
14995799275389974795651912 ~2019
14997229745929994459491912 ~2018
14997358007929994716015912 ~2018
14997447535129994895070312 ~2018
14997516577129995033154312 ~2018
14997982682329995965364712 ~2018
14999419619929998839239912 ~2018
14999676343129999352686312 ~2018
14999939303929999878607912 ~2018
Exponent Prime Factor Dig. Year
15000701441390004208647912 ~2019
1500172674373840...46387314 2023
15002628098330005256196712 ~2018
15003273361130006546722312 ~2018
15003738188330007476376712 ~2018
15004772009930009544019912 ~2018
15006127371790036764230312 ~2019
15006331780190037990680712 ~2019
15006912515930013825031912 ~2018
15010963603130021927206312 ~2018
15011914219130023828438312 ~2018
15012082363130024164726312 ~2018
15012475387130024950774312 ~2018
15012926693930025853387912 ~2018
15012965653130025931306312 ~2018
15014144917790084869506312 ~2019
15016284541130032569082312 ~2018
15016797734330033595468712 ~2018
15017119506190102717036712 ~2020
15018009823130036019646312 ~2018
15019479241130038958482312 ~2018
15019756895930039513791912 ~2018
15020024834330040049668712 ~2018
15020764958330041529916712 ~2018
15021326029390127956175912 ~2020
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26-03-15