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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
8062502089764500016717712 ~2018
8063394950316126789900712 ~2016
8063775241116127550482312 ~2016
8063971447348383828683912 ~2017
8064717307764517738461712 ~2018
8064920117916129840235912 ~2016
8065032983916130065967912 ~2016
8065511053116131022106312 ~2016
8065551923916131103847912 ~2016
8065713314316131426628712 ~2016
8065833517116131667034312 ~2016
806634610573920...07370314 2025
8066494832316132989664712 ~2016
8067489101916134978203912 ~2016
8067907417164543259336912 ~2018
8068167899916136335799912 ~2016
8068804658316137609316712 ~2016
8069072618316138145236712 ~2016
8069406262148416437572712 ~2017
8069885685180698856851112 ~2018
8070478208316140956416712 ~2016
8070984881916141969763912 ~2016
8071959709748431758258312 ~2017
8072123285916144246571912 ~2016
8072222870316144445740712 ~2016
Exponent Prime Factor Dig. Year
8072711473116145422946312 ~2016
8072807900964582463207312 ~2018
8074282279116148564558312 ~2016
8074650321748447901930312 ~2017
8075144198316150288396712 ~2016
8076118753164608950024912 ~2018
8076478235348458869411912 ~2017
8077386182316154772364712 ~2016
8078413888164627311104912 ~2018
8078501995116157003990312 ~2016
8078554748316157109496712 ~2016
8079211351116158422702312 ~2016
8079742478316159484956712 ~2016
8080131517164641052136912 ~2018
8080320247116160640494312 ~2016
8080331413116160662826312 ~2016
8080585885116161171770312 ~2016
8080679299116161358598312 ~2016
8080886528316161773056712 ~2016
808144365231740...27054315 2023
8081449199348488695195912 ~2017
8081459487748488756926312 ~2017
8081499843748488999062312 ~2017
8081603669916163207339912 ~2016
8081998231116163996462312 ~2016
Exponent Prime Factor Dig. Year
8082281456316164562912712 ~2016
8082353714316164707428712 ~2016
8083736711916167473423912 ~2016
8084566040316169132080712 ~2016
8084610248316169220496712 ~2016
8084617381748507704290312 ~2017
8085006200964680049607312 ~2018
8085088621748510531730312 ~2017
8085115627748510693766312 ~2017
8085333269916170666539912 ~2016
8085589412316171178824712 ~2016
8086587865116173175730312 ~2016
8086797845916173595691912 ~2016
8087033405916174066811912 ~2016
8087108533116174217066312 ~2016
8087445383916174890767912 ~2016
8087567330316175134660712 ~2016
808781294473963...42903114 2024
8087878880316175757760712 ~2016
808820597112847...01827314 2024
8088772921116177545842312 ~2016
8088874298316177748596712 ~2016
8088953015348533718091912 ~2017
8089626425916179252851912 ~2016
8089656989916179313979912 ~2016
Exponent Prime Factor Dig. Year
8090412127348542472763912 ~2017
8090581741116181163482312 ~2016
8090648771916181297543912 ~2016
8090711399916181422799912 ~2016
8090992037916181984075912 ~2016
8091067757916182135515912 ~2016
8091130641748546783850312 ~2017
8092741100316185482200712 ~2016
8094418497748566510986312 ~2017
8095451881116190903762312 ~2016
8095735416148574412496712 ~2017
8095911355116191822710312 ~2016
8096664542316193329084712 ~2016
8097078881916194157763912 ~2016
809732801235522...04388714 2024
8097622325916195244651912 ~2016
8098039976964784319815312 ~2018
8098043933916196087867912 ~2016
8098105717348588634303912 ~2017
8098505459916197010919912 ~2016
8098716515916197433031912 ~2016
8099339507916198679015912 ~2016
8100126595116200253190312 ~2016
8100167758381001677583112 ~2018
8100778141116201556282312 ~2016
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25-06-29