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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 Digits Year
2471997234943994479 ~1997
2472050394944100799 ~1997
2472055314944110639 ~1997
247207777148324666310 ~1998
2472077994944155999 ~1997
2472112314944224639 ~1997
2472293994944587999 ~1997
2472341034944682079 ~1997
2472376434944752879 ~1997
2472398034944796079 ~1997
2472457314944914639 ~1997
2472516594945033199 ~1997
247251703247251703110 ~1998
247251841148351104710 ~1998
2472542691978034152111 ~2000
2472590634945181279 ~1997
247265717148359430310 ~1998
2472661794945323599 ~1997
2472773514945547039 ~1997
2472856794945713599 ~1997
247288201148372920710 ~1998
247288607445119492710 ~1999
2472908634945817279 ~1997
2472925091582672057711 ~2000
2472945594945891199 ~1997
Exponent Prime Factor Digits Year
247297361197837888910 ~1998
2472979314945958639 ~1997
2473051731384908968911 ~2000
2473139034946278079 ~1997
247323337395717339310 ~1999
247323697148394218310 ~1998
2473302111385049181711 ~2000
2473396434946792879 ~1997
2473439034946878079 ~1997
2473487994155459823311 ~2001
2473514514947029039 ~1997
247352671445234807910 ~1999
2473573914947147839 ~1997
2473594194947188399 ~1997
2473715634947431279 ~1997
2473730994947461999 ~1997
2473809114947618239 ~1997
2473810914947621839 ~1997
247396921148438152710 ~1998
2474033394948066799 ~1997
2474079714948159439 ~1997
247409077148445446310 ~1998
2474120514948241039 ~1997
2474128314948256639 ~1997
2474167314948334639 ~1997
Exponent Prime Factor Digits Year
247424699197939759310 ~1998
247428781395886049710 ~1999
247438921395902273710 ~1999
2474484714948969439 ~1997
2474550114949100239 ~1997
2474571834949143679 ~1997
247462393148477435910 ~1998
247466837148480102310 ~1998
2474693034949386079 ~1997
2474732514949465039 ~1997
2474801514949603039 ~1997
2474818314949636639 ~1997
2474828034949656079 ~1997
247491313148494787910 ~1998
2474931594949863199 ~1997
2474938914949877839 ~1997
2475014514950029039 ~1997
2475046194950092399 ~1997
247508333148504999910 ~1998
2475098034950196079 ~1997
2475122634950245279 ~1997
247529053742587159110 ~1999
247540537148524322310 ~1998
247540543594097303310 ~1999
2475427914950855839 ~1997
Exponent Prime Factor Digits Year
2475457314950914639 ~1997
247556801148534080710 ~1998
247576697148546018310 ~1998
2475795114951590239 ~1997
247580803396129284910 ~1999
2475817314951634639 ~1997
247584613148550767910 ~1998
247584661148550796710 ~1998
2475901794951803599 ~1997
247592503247592503110 ~1998
2475992394951984799 ~1997
2476093914952187839 ~1997
2476145994952291999 ~1997
2476288314952576639 ~1997
2476325034952650079 ~1997
2476337034952674079 ~1997
2476425114952850239 ~1997
2476448634952897279 ~1997
2476575911040161882311 ~2000
2476582194953164399 ~1997
2476588434953176879 ~1997
2476745514953491039 ~1997
247678793346750310310 ~1999
247678859198143087310 ~1998
247680287198144229710 ~1998
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