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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
30595679611913598 ~1989
30595703611914078 ~1989
30596231611924638 ~1989
30596399611927998 ~1989
305964371835786239 ~1991
30596939611938798 ~1989
30597251611945038 ~1989
30597323611946478 ~1989
30597851611957038 ~1989
30598343611966878 ~1989
30599171611983438 ~1989
30599879611997598 ~1989
306004993060049919 ~1991
30600599612011998 ~1989
30600743612014878 ~1989
30600803612016078 ~1989
306008414896134579 ~1992
30601223612024478 ~1989
30601391612027838 ~1989
306024371836146239 ~1991
306029531836177199 ~1991
30603563612071278 ~1989
30604319612086398 ~1989
30604979612099598 ~1989
306056475509016479 ~1992
Exponent Prime Factor Digits Year
30605891612117838 ~1989
30605999612119998 ~1989
30606143612122878 ~1989
30606371612127438 ~1989
30606743612134878 ~1989
30606923612138478 ~1989
306070612448564899 ~1991
30607211612144238 ~1989
306075674897210739 ~1992
30607883612157678 ~1989
30608663612173278 ~1989
30608723612174478 ~1989
30608783612175678 ~1989
30609011612180238 ~1989
30609671612193438 ~1989
30610043612200878 ~1989
30610199612203998 ~1989
30610271612205438 ~1989
30611039612220798 ~1989
30611159612223198 ~1989
30611219612224398 ~1989
30611303612226078 ~1989
30611351612227038 ~1989
30611411612228238 ~1989
306134211836805279 ~1991
Exponent Prime Factor Digits Year
30613571612271438 ~1989
30613703612274078 ~1989
30614113679633308710 ~1994
30614723612294478 ~1989
30615743612314878 ~1989
30616823612336478 ~1989
30616919612338398 ~1989
30616931612338638 ~1989
30617141336788551110 ~1994
30617239177579986310 ~1993
30617651612353038 ~1989
30617903612358078 ~1989
30618299612365998 ~1989
30618719612374398 ~1989
30619343612386878 ~1989
30619543122478172110 ~1993
30619559612391198 ~1989
30619619612392398 ~1989
306201592449612739 ~1991
30620363612407278 ~1989
30620483612409678 ~1989
30620651612413038 ~1989
30621023612420478 ~1989
30621191612423838 ~1989
30621263612425278 ~1989
Exponent Prime Factor Digits Year
30621323612426478 ~1989
30621599612431998 ~1989
306216011837296079 ~1991
30621971612439438 ~1989
306219731837318399 ~1991
30622523612450478 ~1989
30622979612459598 ~1989
306236275512252879 ~1992
30624179612483598 ~1989
30624479612489598 ~1989
30624851612497038 ~1989
306252611837515679 ~1991
30625271612505438 ~1989
30625883612517678 ~1989
30625979612519598 ~1989
30626243612524878 ~1989
30626891612537838 ~1989
306275931837655599 ~1991
30627851612557038 ~1989
30628151612563038 ~1989
30628259612565198 ~1989
30630599612611998 ~1989
30630791612615838 ~1989
30630851612617038 ~1989
30631031612620638 ~1989
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25-05-04