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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
288014729230411783310 ~1999
2880163315760326639 ~1997
2880165235760330479 ~1997
2880204235760408479 ~1997
2880221395760442799 ~1997
288023221172813932710 ~1998
2880385331152154132111 ~2000
2880429012016300307111 ~2001
2880474531613065736911 ~2001
2880476635760953279 ~1997
288048791230439032910 ~1999
288051299230441039310 ~1999
288053291230442632910 ~1999
2880543595761087199 ~1997
288056801172834080710 ~1998
288068509691364421710 ~2000
288074047460918475310 ~1999
2880750715761501439 ~1997
2880754795761509599 ~1997
2880758995761517999 ~1997
2880798671670863228711 ~2001
2880824395761648799 ~1997
2880839035761678079 ~1997
2880855595761711199 ~1997
2880903715761807439 ~1997
Exponent Prime Factor Digits Year
2880950515761901039 ~1997
2880959635761919279 ~1997
2881009315762018639 ~1997
2881046831901490907911 ~2001
2881057315762114639 ~1997
288112057172867234310 ~1998
2881171435762342879 ~1997
2881178995762357999 ~1997
2881181395762362799 ~1997
2881212715762425439 ~1997
2881376395762752799 ~1997
2881387315762774639 ~1997
2881446835762893679 ~1997
2881460635762921279 ~1997
288148061172888836710 ~1998
2881505635763011279 ~1997
2881614595763229199 ~1997
2881615795763231599 ~1997
2881653235763306479 ~1997
288169603288169603110 ~1999
2881855435763710879 ~1997
288195641172917384710 ~1998
288198917172919350310 ~1998
2882135395764270799 ~1997
288221113172932667910 ~1998
Exponent Prime Factor Digits Year
288224719979964044710 ~2000
2882297515764595039 ~1997
2882411395764822799 ~1997
288247493172948495910 ~1998
288247969634145531910 ~2000
2882490115764980239 ~1997
288256517230605213710 ~1999
2882582035765164079 ~1997
288268837172961302310 ~1998
2883014515766029039 ~1997
2883030235766060479 ~1997
2883109315766218639 ~1997
2883211795766423599 ~1997
2883212635766425279 ~1997
288326209691982901710 ~2000
2883321115766642239 ~1997
2883360115766720239 ~1997
288336703461338724910 ~1999
2883413035766826079 ~1997
2883426115766852239 ~1997
2883631435767262879 ~1997
288364933173018959910 ~1998
2883661315767322639 ~1997
2883760315767520639 ~1997
2883833635767667279 ~1997
Exponent Prime Factor Digits Year
2883936595767873180111 ~2002
2883983035767966079 ~1997
2884039315768078639 ~1997
288406093173043655910 ~1998
2884111315768222639 ~1997
2884229035768458079 ~1997
288423041230738432910 ~1999
2884261795768523599 ~1997
288434737173060842310 ~1998
2884388515768777039 ~1997
2884415635768831279 ~1997
288447233403826126310 ~1999
2884525195769050399 ~1997
288455173173073103910 ~1998
2884641231442320615111 ~2001
2884668595769337199 ~1997
288471817461554907310 ~1999
2884728235769456479 ~1997
288476491519257683910 ~1999
2884865511615524685711 ~2001
2884901515769803039 ~1997
2884915195769830399 ~1997
2884975435769950879 ~1997
288503561173102136710 ~1998
2885090035770180079 ~1997
3266
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26-03-22