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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
35370623707412478 ~1990
35370971707419438 ~1990
35371379707427598 ~1990
35371439707428798 ~1990
35371451877211984910 ~1995
35371859707437198 ~1990
35373323707466478 ~1990
35373983707479678 ~1990
35374043707480878 ~1990
35374463707489278 ~1990
35374499707489998 ~1990
35374583707491678 ~1990
353749312829994499 ~1991
35375051707501038 ~1990
353757073537570719 ~1992
35375999707519998 ~1990
35376023707520478 ~1990
35376083707521678 ~1990
353767873537678719 ~1992
35376851707537038 ~1990
35377103707542078 ~1990
35377271707545438 ~1990
353774212830193699 ~1991
35377763707555278 ~1990
35378279707565598 ~1990
Exponent Prime Factor Digits Year
353784772830278179 ~1991
353795212122771279 ~1991
35379803707596078 ~1990
353808712830469699 ~1991
35381243707624878 ~1990
35381569191060472710 ~1993
35382071707641438 ~1990
35382239707644798 ~1990
35382719707654398 ~1990
35382863707657278 ~1990
35383079707661598 ~1990
35383163707663278 ~1990
353831992830655939 ~1991
353833732123002399 ~1991
35384003707680078 ~1990
35384171707683438 ~1990
35384351707687038 ~1990
353851972830815779 ~1991
35385359707707198 ~1990
35385683707713678 ~1990
35386079707721598 ~1990
353862372123174239 ~1991
353866332123197999 ~1991
35387603707752078 ~1990
35387783707755678 ~1990
Exponent Prime Factor Digits Year
35388071707761438 ~1990
35388131707762638 ~1990
35388193191096242310 ~1993
353882992831063939 ~1991
35388599707771998 ~1990
35389499707789998 ~1990
35389993247729951110 ~1994
35390051707801038 ~1990
35390219707804398 ~1990
35390279707805598 ~1990
35390843707816878 ~1990
35391143707822878 ~1990
353911972123471839 ~1991
35391311707826238 ~1990
35391539707830798 ~1990
35392523707850478 ~1990
353931294955038079 ~1992
35393951707879038 ~1990
35394071707881438 ~1990
353942872831542979 ~1991
35394563707891278 ~1990
35394959707899198 ~1990
35395511707910238 ~1990
353957392831659139 ~1991
35395859707917198 ~1990
Exponent Prime Factor Digits Year
353965212123791279 ~1991
35396579707931598 ~1990
35397203707944078 ~1990
35397431707948638 ~1990
353976472831811779 ~1991
35397683707953678 ~1990
35398019707960398 ~1990
353980932123885599 ~1991
35398523707970478 ~1990
35399723707994478 ~1990
354004575664073139 ~1992
35400863708017278 ~1990
35401343708026878 ~1990
35401451708029038 ~1990
354018412124110479 ~1991
354019578496469699 ~1993
354027292832218339 ~1991
35403059708061198 ~1990
35403779708075598 ~1990
35404151113293283310 ~1993
354044512832356099 ~1991
354046398497113379 ~1993
35404703708094078 ~1990
35405063708101278 ~1990
35405459708109198 ~1990
1958
GIMPS The Prime Pages FactorDb.com
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26-01-11