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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
27898463557969278 ~1989
27898571557971438 ~1989
27898823557976478 ~1989
278998632789986319 ~1991
27900011558000238 ~1989
27900443558008878 ~1989
27900599558011998 ~1989
27901151558023038 ~1989
279017872232142979 ~1991
27902111558042238 ~1989
27902579558051598 ~1989
27902603558052078 ~1989
27902723558054478 ~1989
27903119558062398 ~1989
27903251558065038 ~1989
27903719558074398 ~1989
27903971558079438 ~1989
27904043558080878 ~1989
27904223558084478 ~1989
279045371674272239 ~1990
27904631558092638 ~1989
27905063558101278 ~1989
27905123558102478 ~1989
27905231558104638 ~1989
27905303558106078 ~1989
Exponent Prime Factor Digits Year
27905411558108238 ~1989
27905459558109198 ~1989
27905771558115438 ~1989
27905963558119278 ~1989
279061611674369679 ~1990
27906899558137998 ~1989
27906971558139438 ~1989
27907079558141598 ~1989
279071331674427999 ~1990
279072592232580739 ~1991
27907343558146878 ~1989
27907391558147838 ~1989
279079515023431199 ~1991
27908603558172078 ~1989
27909611558192238 ~1989
27909659558193198 ~1989
27909863558197278 ~1989
27910079558201598 ~1989
27910859558217198 ~1989
27910871558217438 ~1989
279108712232869699
27911483558229678 ~1989
27911531558230638 ~1989
27912119558242398 ~1989
27912551558251038 ~1989
Exponent Prime Factor Digits Year
27912743558254878 ~1989
279128475024312479 ~1991
27913043558260878 ~1989
27913199558263998 ~1989
27913211558264238 ~1989
27914063558281278 ~1989
279146331674877999 ~1990
27915311558306238 ~1989
279157371674944239 ~1990
27916103558322078 ~1989
27916379558327598 ~1989
27917063558341278 ~1989
27917579558351598 ~1989
27917819558356398 ~1989
279185571675113439 ~1990
27918659558373198 ~1989
27919019558380398 ~1989
27919511558390238 ~1989
27919583558391678 ~1989
27921059558421198 ~1989
27922859558457198 ~1989
27922883558457678 ~1989
27923339139616695110 ~1993
27923471558469438 ~1989
27923999558479998 ~1989
Exponent Prime Factor Digits Year
279242411675454479 ~1990
279242572233940579 ~1991
279243014467888179 ~1991
27924779558495598 ~1989
27925643558512878 ~1989
279257272234058179 ~1991
279270411675622479 ~1990
27927143558542878 ~1989
27927239558544798 ~1989
279272479495263999 ~1992
27927323558546478 ~1989
27927439318372804710 ~1993
27927479558549598 ~1989
27928643558572878 ~1989
279287576702901699 ~1992
279297778378933119 ~1992
27930191558603838 ~1989
27930239558604798 ~1989
27930359558607198 ~1989
279305171675831039 ~1990
27930971558619438 ~1989
27931199558623998 ~1989
27931439558628798 ~1989
279314698938070099 ~1992
27931523558630478 ~1989
1667
GIMPS The Prime Pages FactorDb.com
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25-05-04