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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
238093992380939919 ~1990
238094531428567199 ~1990
23809811476196238 ~1989
238101474285826479 ~1991
23810651476213038 ~1989
23811383476227678 ~1989
238117011428702079 ~1990
238117371428704239 ~1990
23812091476241838 ~1989
23812331476246638 ~1989
23812559476251198 ~1989
23813003171453621710 ~1992
23813771476275438 ~1989
23813879476277598 ~1989
238140295715366979 ~1991
23814551476291038 ~1989
23814599476291998 ~1989
23814971476299438 ~1989
238170411429022479 ~1990
23817803476356078 ~1989
23818043476360878 ~1989
23818643476372878 ~1989
238189671905517379 ~1990
23819039476380798 ~1989
23819123476382478 ~1989
Exponent Prime Factor Digits Year
238191893334686479 ~1991
238196411429178479 ~1990
23819723476394478 ~1989
23819819476396398 ~1989
23820311476406238 ~1989
23820551476411038 ~1989
238207331429243999 ~1990
238212771429276639 ~1990
23821379476427598 ~1989
23821823476436478 ~1989
23822003476440078 ~1989
23822483176286374310 ~1992
23822651476453038 ~1989
23823011476460238 ~1989
238234275717622499 ~1991
238237131429422799 ~1990
23823983476479678 ~1989
238240074288321279 ~1991
23824103476482078 ~1989
23824117109590938310 ~1992
238243011429458079 ~1990
23824571476491438 ~1989
23824943476498878 ~1989
23825339476506798 ~1989
238254674288584079 ~1991
Exponent Prime Factor Digits Year
23825519476510398 ~1989
23825603476512078 ~1989
23825759476515198 ~1989
23825783476515678 ~1989
23825843476516878 ~1989
23826359476527198 ~1989
23826683476533678 ~1989
23827151476543038 ~1989
23827283476545678 ~1989
23827403476548078 ~1989
238278411429670479 ~1990
23828159476563198 ~1989
238282632382826319 ~1990
238283833812541299 ~1991
23828699476573998 ~1989
23828963476579278 ~1989
238291038101895039 ~1992
238292093336089279 ~1991
23829419476588398 ~1989
238294971429769839 ~1990
23830211114385012910 ~1992
23830283476605678 ~1989
23830811476616238 ~1989
238309135719419139 ~1991
23831039476620798 ~1989
Exponent Prime Factor Digits Year
238311914289614399 ~1991
23831771476635438 ~1989
238321737149651919 ~1991
23832779476655598 ~1989
23833811476676238 ~1989
23834039476680798 ~1989
23834183476683678 ~1989
238348931430093599 ~1990
23834963476699278 ~1989
23835299476705998 ~1989
238353495720483779 ~1991
23835431476708638 ~1989
23835503476710078 ~1989
23835611476712238 ~1989
23836019476720398 ~1989
23836691476733838 ~1989
23836931476738638 ~1989
23837063476741278 ~1989
23837123476742478 ~1989
238373211430239279 ~1990
238376171430257039 ~1990
238379991907039939 ~1990
23838239476764798 ~1989
23838263476765278 ~1989
23838299476765998 ~1989
1544
GIMPS The Prime Pages FactorDb.com
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25-05-04