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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
232218257185774605710 ~1998
2322220194644440399 ~1996
2322227994644455999 ~1996
2322242994644485999 ~1996
232229357185783485710 ~1998
2322346434644692879 ~1996
2322379914644759839 ~1996
2322411114644822239 ~1996
2322420714644841439 ~1996
2322428634644857279 ~1996
232270639232270639110 ~1998
232272067232272067110 ~1998
2322735114645470239 ~1996
2322747714645495439 ~1996
2322758634645517279 ~1996
2322787314645574639 ~1996
2322870594645741199 ~1996
232288691185830952910 ~1998
2322904794645809599 ~1996
232301801185841440910 ~1998
2323033914646067839 ~1996
232305197139383118310 ~1997
2323052994646105999 ~1996
2323086234646172479 ~1996
232312099232312099110 ~1998
Exponent Prime Factor Digits Year
2323157034646314079 ~1996
2323224234646448479 ~1996
2323233234646466479 ~1996
2323235514646471039 ~1996
2323237794646475599 ~1996
2323306914646613839 ~1996
2323333314646666639 ~1996
2323356834646713679 ~1996
2323420314646840639 ~1996
232342381139405428710 ~1997
232349261139409556710 ~1997
2323494714646989439 ~1996
2323558914647117839 ~1996
2323573194647146399 ~1996
232364981139418988710 ~1997
2323743714647487439 ~1996
2323753434647506879 ~1996
232376719232376719110 ~1998
232380437185904349710 ~1998
232389713139433827910 ~1997
2323923114647846239 ~1996
2324016234648032479 ~1996
2324024634648049279 ~1996
2324170434648340879 ~1996
232424957185939965710 ~1998
Exponent Prime Factor Digits Year
2324265834648531679 ~1996
2324284194648568399 ~1996
232429031185943224910 ~1998
2324323314648646639 ~1996
232433507185946805710 ~1998
2324348994648697999 ~1996
2324384634648769279 ~1996
2324389194648778399 ~1996
2324450394648900799 ~1996
232454317139472590310 ~1997
2324555394649110799 ~1996
2324569434649138879 ~1996
232457279557897469710 ~1999
2324641434649282879 ~1996
2324719794649439599 ~1996
232473679418452622310 ~1999
2324807994649615999 ~1996
2324883234649766479 ~1996
2325002773348003988911 ~2001
232503793372006068910 ~1999
2325038994650077999 ~1996
2325065394650130799 ~1996
2325109314650218639 ~1996
232518659186014927310 ~1998
232519919418535854310 ~1999
Exponent Prime Factor Digits Year
232521109511546439910 ~1999
2325291234650582479 ~1996
2325388794650777599 ~1996
2325464394650928799 ~1996
2325517194651034399 ~1996
232554481139532688710 ~1997
2325552834651105679 ~1996
2325623994651247999 ~1996
232562521139537512710 ~1997
232572091232572091110 ~1998
232575353139545211910 ~1997
232576273139545763910 ~1998
232580057325612079910 ~1998
2325842514651685039 ~1996
2325875394651750799 ~1996
232589213139553527910 ~1998
2325912114651824239 ~1996
2325997914651995839 ~1996
2326010514652021039 ~1996
2326060914652121839 ~1996
2326141434652282879 ~1996
2326171914652343839 ~1996
2326239594652479199 ~1996
2326318314652636639 ~1996
2326365714652731439 ~1996
2877
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25-06-08