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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
73414573911468291478311 ~2008
734147942922024438287112 ~2011
73415850711468317014311 ~2008
73420540191468410803911 ~2008
73424026431468480528711 ~2008
73424397111468487942311 ~2008
73430375995874430079311 ~2010
73430908934405854535911 ~2009
73433564511468671290311 ~2008
73435380111468707602311 ~2008
73441690431468833808711 ~2008
73441794711468835894311 ~2008
73443141231468862824711 ~2008
73448467814406908068711 ~2009
73450808391469016167911 ~2008
73451579991469031599911 ~2008
73452755174407165310311 ~2009
73457859134407471547911 ~2009
734591448135260389508912 ~2011
73462763031469255260711 ~2008
73466523111469330462311 ~2008
73470931014408255860711 ~2009
73471584595877726767311 ~2010
73471955391469439107911 ~2008
73472637711469452754311 ~2008
Exponent Prime Factor Dig. Year
734729280122041878403112 ~2011
73474198374408451902311 ~2009
73479096231469581924711 ~2008
73479282711469585654311 ~2008
73480845711469616914311 ~2008
73483113591469662271911 ~2008
734847091722045412751112 ~2011
73488642831469772856711 ~2008
73489907031469798140711 ~2008
73493371791469867435911 ~2008
73493598831469871976711 ~2008
73495740591469914811911 ~2008
73497267591469945351911 ~2008
73500359391470007187911 ~2008
73502852031470057040711 ~2008
73503648831470072976711 ~2008
73503912591470078251911 ~2008
735050649129402025964112 ~2011
73510479231470209584711 ~2008
73510692231470213844711 ~2008
73511503791470230075911 ~2008
73511907711470238154311 ~2008
73512495831470249916711 ~2008
73515218391470304367911 ~2008
73516504791470330095911 ~2008
Exponent Prime Factor Dig. Year
73518352791470367055911 ~2008
73520956431470419128711 ~2008
73523826591470476531911 ~2008
73524337934411460275911 ~2009
73524608031470492160711 ~2008
73524810614411488636711 ~2009
735256838317646164119312 ~2011
73530469791470609395911 ~2008
73532401214411944072711 ~2009
73534390615882751248911 ~2010
73534406631470688132711 ~2008
73539743991470794879911 ~2008
73540763815883261104911 ~2010
73542039111470840782311 ~2008
73543532391470870647911 ~2008
73544927031470898540711 ~2008
73545217014412713020711 ~2009
73551118911471022378311 ~2008
73551343311471026866311 ~2008
73556269191471125383911 ~2008
73556452431471129048711 ~2008
73560700191471214003911 ~2008
73562882391471257647911 ~2008
73568280774414096846311 ~2009
73571206431471424128711 ~2008
Exponent Prime Factor Dig. Year
73571517591471430351911 ~2008
73576455111471529102311 ~2008
73579405431471588108711 ~2008
73579593414414775604711 ~2009
73580672477358067247111 ~2010
73585324311471706486311 ~2008
73588421031471768420711 ~2008
73591444911471828898311 ~2008
73592257075887380565711 ~2010
73592516174415550970311 ~2009
73597382031471947640711 ~2008
73599169791471983395911 ~2008
73600842231472016844711 ~2008
73610936991472218739911 ~2008
73615364391472307287911 ~2008
73617119631472342392711 ~2008
736214659317669151823312 ~2011
73622816031472456320711 ~2008
73624680831472493616711 ~2008
73626418791472528375911 ~2008
73629076911472581538311 ~2008
73629660591472593211911 ~2008
73635061191472701223911 ~2008
73635928277363592827111 ~2010
73641586191472831723911 ~2008
4582
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26-01-11