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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
483297861719665957234311 ~2014
4832980482748329804827112 ~2016
483310296719666205934311 ~2014
483336180839666723616711 ~2014
483344970239666899404711 ~2014
4833608146738668865173712 ~2016
483387114119667742282311 ~2014
4833889101729003334610312 ~2016
4834827991329008967947912 ~2016
4834890595329009343571912 ~2016
483492517199669850343911 ~2014
483494908319669898166311 ~2014
4835020171729010121030312 ~2016
483505049039670100980711 ~2014
483578956439671579128711 ~2014
483591692519671833850311 ~2014
483601847519672036950311 ~2014
4836041971329016251827912 ~2016
483638086799672761735911 ~2014
4836439639138691517112912 ~2016
483652122239673042444711 ~2014
483652753799673055075911 ~2014
4836580785177385292561712 ~2017
483666447239673328944711 ~2014
483668499599673369991911 ~2014
Exponent Prime Factor Dig. Year
483668521199673370423911 ~2014
483679734119673594682311 ~2014
483699647639673992952711 ~2014
483712010039674240200711 ~2014
483714787919674295758311 ~2014
4837188142138697505136912 ~2016
483719075999674381519911 ~2014
483757423799675148475911 ~2014
4837996117738703968941712 ~2016
483850834199677016683911 ~2014
483858557999677171159911 ~2014
483873729599677474591911 ~2014
4838864614738710916917712 ~2016
483946987439678939748711 ~2014
483959006999679180139911 ~2014
483979028519679580570311 ~2014
483986871719679737434311 ~2014
483988564919679771298311 ~2014
4840124379729040746278312 ~2016
4840296411729041778470312 ~2016
484030538999680610779911 ~2014
484041948599680838971911 ~2014
484045976399680919527911 ~2014
484076152799681523055911 ~2014
484097631239681952624711 ~2014
Exponent Prime Factor Dig. Year
484114625639682292512711 ~2014
484157498039683149960711 ~2014
484166299919683325998311 ~2014
484240709519684814190311 ~2014
484271530319685430606311 ~2014
484279566839685591336711 ~2014
4842857038129057142228712 ~2016
4843068558129058411348712 ~2016
484307581199686151623911 ~2014
484314263999686285279911 ~2014
484314915239686298304711 ~2014
484338518639686770372711 ~2014
4843461838138747694704912 ~2016
484378765799687575315911 ~2014
484397300399687946007911 ~2014
484429662599688593251911 ~2014
4844527140129067162840712 ~2016
484472788439689455768711 ~2014
4844876839138759014712912 ~2016
484528365719690567314311 ~2014
4845717000777531472011312 ~2017
4846060969948460609699112 ~2016
484633064399692661287911 ~2014
484636491839692729836711 ~2014
4846621005729079726034312 ~2016
Exponent Prime Factor Dig. Year
4846730389729080382338312 ~2016
484681751399693635027911 ~2014
484689792119693795842311 ~2014
484700735519694014710311 ~2014
4847169034129083014204712 ~2016
484720022039694400440711 ~2014
484733115599694662311911 ~2014
4847437911148474379111112 ~2016
484751880599695037611911 ~2014
484768504919695370098311 ~2014
4848343930738786751445712 ~2016
4848356832177573709313712 ~2017
484857345239697146904711 ~2014
484866260999697325219911 ~2014
484894381919697887638311 ~2014
484913048639698260972711 ~2014
4849134972129094809832712 ~2016
484983681839699673636711 ~2014
484993076399699861527911 ~2014
484999506599699990131911 ~2014
485016333599700326671911 ~2014
4850385616129102313696712 ~2016
485053086239701061724711 ~2014
485081062439701621248711 ~2014
485122261319702445226311 ~2014
5018
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25-10-26