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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
1017010312034020639 ~1994
1017025432034050879 ~1994
1017029992034059999 ~1994
1017074392034148799 ~1994
1017085918136687299 ~1995
1017088792034177599 ~1994
1017097432034194879 ~1994
1017125632034251279 ~1994
1017166912034333839 ~1994
1017172432034344879 ~1994
1017189712034379439 ~1994
1017262312034524639 ~1994
1017264416103586479 ~1995
1017294232034588479 ~1994
1017338512034677039 ~1994
1017351976104111839 ~1995
1017359512034719039 ~1994
101736361162778177710 ~1996
1017377892014408222311 ~1998
1017388312034776639 ~1994
1017402112034804239 ~1994
1017408832034817679 ~1994
1017413032034826079 ~1994
1017436192034872399 ~1994
1017438712034877439 ~1994
Exponent Prime Factor Digits Year
1017464416104786479 ~1995
1017485392034970799 ~1994
1017500392035000799 ~1994
1017505432035010879 ~1994
1017513478140107779 ~1995
101751989142452784710 ~1996
1017522232035044479 ~1994
101754463101754463110 ~1995
101754703101754703110 ~1995
1017554992035109999 ~1994
1017564712035129439 ~1994
1017572336105433999 ~1995
1017572512035145039 ~1994
1017585712035171439 ~1994
101758687651255596910 ~1997
1017624832035249679 ~1994
1017637192035274399 ~1994
1017650392035300799 ~1994
1017670312035340639 ~1994
1017690712035381439 ~1994
1017713992035427999 ~1994
1017730192035460399 ~1994
1017731216106387279 ~1995
1017751192035502399 ~1994
1017774112035548239 ~1994
Exponent Prime Factor Digits Year
1017834832035669679 ~1994
1017864718142917699 ~1995
1017871936107231599 ~1995
1017876712035753439 ~1994
1017888736107332399 ~1995
1017891176107347039 ~1995
1017898192035796399 ~1994
1017911776107470639 ~1995
1017939418143515299 ~1995
101795831671852484710 ~1997
1017960112035920239 ~1994
1017963712035927439 ~1994
1018000312036000639 ~1994
1018020178144161379 ~1995
1018029712036059439 ~1994
1018035112036070239 ~1994
1018046216108277279 ~1995
1018052818144422499 ~1995
1018068112036136239 ~1994
1018084912036169839 ~1994
1018108432036216879 ~1994
101813587244352608910 ~1996
1018141432036282879 ~1994
101814511101814511110 ~1995
1018148992036297999 ~1994
Exponent Prime Factor Digits Year
1018154632036309279 ~1994
1018167832036335679 ~1994
1018190992036381999 ~1994
1018197712036395439 ~1994
1018198912036397839 ~1994
1018212592036425199 ~1994
1018233832036467679 ~1994
1018250392036500799 ~1994
1018262936109577599 ~1995
1018276192036552399 ~1994
1018277632036555279 ~1994
1018372312036744639 ~1994
101841613162946580910 ~1996
1018421992036843999 ~1994
101842259814738072110 ~1997
101842757142579859910 ~1996
1018445576110673439 ~1995
1018453432036906879 ~1994
1018464712036929439 ~1994
1018469392036938799 ~1994
101850253224070556710 ~1996
1018520576111123439 ~1995
1018530232037060479 ~1994
1018530776111184639 ~1995
1018536592037073199 ~1994
2818
GIMPS The Prime Pages FactorDb.com
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26-09-27