Mersenne numbers P-1 factors that should have already been found but were missed:
2,677 exponents (2,686 factors) like this known
Exponent range: M to M
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Exponent FactorBitsAssignment
M11,382,2572505162611022420172392333178559224111120.9140Factor=11382257,120,121
Pminus1=1,2,11382257,-1,119173,192263,120
M36,805,06355691280149221294507055514785146751115.4230Factor=36805063,115,116
Pminus1=1,2,36805063,-1,128951,4853461,115
M1,653,49936613476932366502819565171398905303114.8180Factor=1653499,114,115
Pminus1=1,2,1653499,-1,457661,3222281,114
M9,970,60314724706906047922109582216266621697113.5040Factor=9970603,113,114
Pminus1=1,2,9970603,-1,59069,1043747,113
M34,816,78313795266087171510586605216229733831113.4100Factor=34816783,113,114
Pminus1=1,2,34816783,-1,33083,1104707,113
M72,402,9173284373054834833811545262496160201111.3390Factor=72402917,111,112
Pminus1=1,2,72402917,-1,416149,6369967,111
M12,566,761421909449251144488724189982683161108.3790Factor=12566761,108,109
Pminus1=1,2,12566761,-1,48799,299329,108
M34,599,251232082922106546232021665408894177107.5160Factor=34599251,107,108
Pminus1=1,2,34599251,-1,167683,1661069,107
M11,732,46731348111226995278023239606252937104.6280Factor=11732467,104,105
Pminus1=1,2,11732467,-1,46091,193301,104
M12,103,8796262452247964166563327816525911102.3050Factor=12103879,102,103
Pminus1=1,2,12103879,-1,29803,1407389,102
92885318565278817178710998389.5856Factor=12103879,89,90
Pminus1=1,2,12103879,-1,55661,739777,89
M20,026,9914667367515877141309947357636951101.8800Factor=20026991,101,102
Pminus1=1,2,20026991,-1,22031,1500407,101
M10,890,9672554555305730221234362973723911101.0110Factor=10890967,101,102
Pminus1=1,2,10890967,-1,3529,486949,101
M13,591,9671361207529510980131294722746521100.1030Factor=13591967,100,101
Pminus1=1,2,13591967,-1,39719,134947,100
M10,563,47390251445277395513847695563532799.5099Factor=10563473,99,100
Pminus1=1,2,10563473,-1,36319,177839,99
M45,518,46178384905227625072057727600096799.3065Factor=45518461,99,100
Pminus1=1,2,45518461,-1,20123,1089941,99
M9,977,48334359267478288618251482424997798.1166Factor=9977483,98,99
Pminus1=1,2,9977483,-1,65011,874919,98
M15,039,17330085621116705922575499184032997.9250Factor=15039173,97,98
Pminus1=1,2,15039173,-1,154691,1847591,97
M38,722,79326527338617780300405935144933797.7434Factor=38722793,97,98
Pminus1=1,2,38722793,-1,271573,4265887,97
M12,331,07316826903823467053306413272020197.0867Factor=12331073,97,98
Pminus1=1,2,12331073,-1,10009,244703,97
M8,381,31113185796185901442745289242480796.7349Factor=8381311,96,97
Pminus1=1,2,8381311,-1,11971,42703,96
M11,990,4377725308654820175935860203228795.9636Factor=11990437,95,96
Pminus1=1,2,11990437,-1,113363,318259,95
M2,105,3175992586438723074213307297904795.5972Factor=2105317,95,96
Pminus1=1,2,2105317,-1,85577,126743,95
M12,889,9095714716215487030629809106463395.5287Factor=12889909,95,96
Pminus1=1,2,12889909,-1,141833,325229,95
M11,048,0214799044120826249479766469395995.2767Factor=11048021,95,96
Pminus1=1,2,11048021,-1,78553,675931,95
M3,109,6974303853574066293613008296107195.1196Factor=3109697,95,96
Pminus1=1,2,3109697,-1,106129,770191,95
M10,615,8413709131597136664001855860927994.9051Factor=10615841,94,95
Pminus1=1,2,10615841,-1,3469,1182697,94
M7,975,3992903548679210576247488687425794.5518Factor=7975399,94,95
Pminus1=1,2,7975399,-1,43997,1061707,94
M1,680,2772894827094203354842034514083394.5475Factor=1680277,94,95
Pminus1=1,2,1680277,-1,40597,633497,94
M38,517,1032253859458954727001953788883394.1864Factor=38517103,94,95
Pminus1=1,2,38517103,-1,174533,2230457,94
M8,957,3592051877964129774442309573432994.0509Factor=8957359,94,95
Pminus1=1,2,8957359,-1,59053,642973,94
M10,203,7732047763860635671895547833753794.0480Factor=10203773,94,95
Pminus1=1,2,10203773,-1,101531,1226611,94
M12,149,8431545530461811515281847776895193.6421Factor=12149843,93,94
Pminus1=1,2,12149843,-1,94291,272039,93
M7,755,5471480855931798087181364777635193.5804Factor=7755547,93,94
Pminus1=1,2,7755547,-1,34157,61837,93
M1,673,1071308209499612195597465897792193.4016Factor=1673107,93,94
Pminus1=1,2,1673107,-1,122263,13836751,93
M5,880,7271105659112157710615222407631393.1589Factor=5880727,93,94
Pminus1=1,2,5880727,-1,20441,86959,93
M14,380,243819232895017645206957159885792.7263Factor=14380243,92,93
Pminus1=1,2,14380243,-1,84869,218611,92
M1,643,003677789452107185378188006576192.4529Factor=1643003,92,93
Pminus1=1,2,1643003,-1,117307,17710487,92
M15,469,939569418955139078479556514564192.2015Factor=15469939,92,93
Pminus1=1,2,15469939,-1,14543,566413,92
M31,771,867474671113383255588050049747191.9390Factor=31771867,91,92
Pminus1=1,2,31771867,-1,281297,1185493,91
M5,762,413446872108270097158009108832991.8519Factor=5762413,91,92
Pminus1=1,2,5762413,-1,11549,203309,91
M10,973,329406126654349384778870069167391.7140Factor=10973329,91,92
Pminus1=1,2,10973329,-1,7879,141991,91
M11,779,967322758809750098509789329047991.3825Factor=11779967,91,92
Pminus1=1,2,11779967,-1,132689,768979,91
M12,686,117282556909944039860273399263391.1906Factor=12686117,91,92
Pminus1=1,2,12686117,-1,126067,324589,91
M7,731,193268571496110323936989658460991.1174Factor=7731193,91,92
Pminus1=1,2,7731193,-1,6829,111229,91
M6,557,081252972359741949792193056927191.0310Factor=6557081,91,92
Pminus1=1,2,6557081,-1,5519,64621,91
M12,506,783249301771182293110028991355191.0099Factor=12506783,91,92
Pminus1=1,2,12506783,-1,159223,425281,91
M10,485,437194563194915469227412748457790.6523Factor=10485437,90,91
Pminus1=1,2,10485437,-1,1801,149351,90
M12,697,441182795459880403642154958391190.5623Factor=12697441,90,91
Pminus1=1,2,12697441,-1,38039,650563,90
M14,489,081175259183831318585045494708790.5015Factor=14489081,90,91
Pminus1=1,2,14489081,-1,5563,1153811,90
M3,110,213154559430980052893232642655390.3202Factor=3110213,90,91
Pminus1=1,2,3110213,-1,170557,193939,90

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