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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
1097951512195903039 ~1994
1097983192195966399 ~1994
1098017392196034799 ~1994
1098022192196044399 ~1994
1098053218784425699 ~1995
1098105112196210239 ~1994
109810573241583260710 ~1996
1098176992196353999 ~1994
1098180832196361679 ~1994
1098218392196436799 ~1994
1098223792196447599 ~1994
1098258832196517679 ~1994
109826753153757454310 ~1996
1098299632196599279 ~1994
1098330776589984639 ~1995
1098337498786699939 ~1995
109836527197705748710 ~1996
1098389512196779039 ~1994
1098405832196811679 ~1994
1098411118787288899 ~1995
1098415912196831839 ~1994
109842877329528631110 ~1997
1098447712196895439 ~1994
1098453898787631139 ~1995
1098461512196923039 ~1994
Exponent Prime Factor Digits Year
1098469912196939839 ~1994
1098488632196977279 ~1994
1098560032197120079 ~1994
1098568192197136399 ~1994
109857589329572767110 ~1997
1098587392197174799 ~1994
1098613792197227599 ~1994
1098618136591708799 ~1995
1098619312197238639 ~1994
1098646792197293599 ~1994
1098652432197304879 ~1994
1098704992197409999 ~1994
1098717712197435439 ~1994
1098761416592568479 ~1995
1098846112197692239 ~1994
1098888298791106339 ~1995
1098959632197919279 ~1994
1098966592197933199 ~1994
1098982312197964639 ~1994
109898323109898323110 ~1995
1098997912197995839 ~1994
1099014712198029439 ~1994
1099017232198034479 ~1994
1099024912198049839 ~1994
1099025632198051279 ~1994
Exponent Prime Factor Digits Year
1099036792198073599 ~1994
1099119112198238239 ~1994
109912183109912183110 ~1995
109916537879332296110 ~1998
1099183378793466979 ~1995
1099214632198429279 ~1994
1099268512198537039 ~1994
1099290232198580479 ~1994
1099297312198594639 ~1994
1099313512198627039 ~1994
1099318192198636399 ~1994
1099390798795126339 ~1995
1099408432198816879 ~1994
1099413178795305379 ~1995
1099454032198908079 ~1994
1099463776596782639 ~1995
1099470592198941199 ~1994
1099471792198943599 ~1994
1099486798795894339 ~1995
109951111109951111110 ~1995
1099518712199037439 ~1994
1099525192199050399 ~1994
109955407703714604910 ~1997
1099567792199135599 ~1994
109960567109960567110 ~1995
Exponent Prime Factor Digits Year
1099613392199226799 ~1994
1099636432199272879 ~1994
1099705192199410399 ~1994
1099706576598239439 ~1995
1099713712199427439 ~1994
1099718392199436799 ~1994
1099761592199523199 ~1994
1099768792199537599 ~1994
109978937153970511910 ~1996
1099791832199583679 ~1994
1099875832199751679 ~1994
1099918312199836639 ~1994
1099944136599664799 ~1995
1099967512199935039 ~1994
1100004616600027679 ~1995
1100068678800549379 ~1995
1100072032200144079 ~1994
1100112832200225679 ~1994
110012821176020513710 ~1996
1100154592200309199 ~1994
1100196592200393199 ~1994
1100216992200433999 ~1994
1100243892442541435911 ~1999
110024417154034183910 ~1996
1100244232200488479 ~1994
2460
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25-04-20