a(1)=1 because M(p_1)=M(2)=3 has 1 (not necessarily distinct) prime factors:  
3. 
a(2)=1 because M(p_2)=M(3)=7 has 1 (not necessarily distinct) prime factors:  
7. 
a(3)=1 because M(p_3)=M(5)=31 has 1 (not necessarily distinct) prime factors:  
31. 
a(4)=1 because M(p_4)=M(7)=127 has 1 (not necessarily distinct) prime factors:  
127. 
a(5)=2 because M(p_5)=M(11)=2047 has 2 (not necessarily distinct) prime factors:  
23, 89. 
a(6)=1 because M(p_6)=M(13)=8191 has 1 (not necessarily distinct) prime factors:  
8191. 
a(7)=1 because M(p_7)=M(17)=131071 has 1 (not necessarily distinct) prime factors:  
131071. 
a(8)=1 because M(p_8)=M(19)=524287 has 1 (not necessarily distinct) prime factors:  
524287. 
a(9)=2 because M(p_9)=M(23)=8388607 has 2 (not necessarily distinct) prime factors:  
47, 178481. 
a(10)=3 because M(p_10)=M(29)=536870911 has 3 (not necessarily distinct) prime factors:  
233, 1103, 2089. 
a(11)=1 because M(p_11)=M(31)=2147483647 has 1 (not necessarily distinct) prime factors:  
2147483647. 
a(12)=2 because M(p_12)=M(37)=137438953471 has 2 (not necessarily distinct) prime factors:  
223, 616318177. 
a(13)=2 because M(p_13)=M(41)=2199023255551 has 2 (not necessarily distinct) prime factors:  
13367, 164511353. 
a(14)=3 because M(p_14)=M(43)=8796093022207 has 3 (not necessarily distinct) prime factors:  
431, 9719, 2099863. 
a(15)=3 because M(p_15)=M(47)=140737488355327 has 3 (not necessarily distinct) prime factors:  
2351, 4513, 13264529. 
a(16)=3 because M(p_16)=M(53)=9007199254740991 has 3 (not necessarily distinct) prime factors:  
6361, 69431, 20394401. 
a(17)=2 because M(p_17)=M(59)=576460752303423487 has 2 (not necessarily distinct) prime factors:  
179951, 3203431780337. 
a(18)=1 because M(p_18)=M(61)=2305843009213693951 has 1 (not necessarily distinct) prime factors:  
2305843009213693951. 
a(19)=2 because M(p_19)=M(67)=147573952589676412927 has 2 (not necessarily distinct) prime factors:  
193707721, 761838257287. 
a(20)=3 because M(p_20)=M(71)=2361183241434822606847 has 3 (not necessarily distinct) prime factors:  
228479, 48544121, 212885833. 
a(21)=3 because M(p_21)=M(73)=9444732965739290427391 has 3 (not necessarily distinct) prime factors:  
439, 2298041, 9361973132609. 
a(22)=3 because M(p_22)=M(79)=604462909807314587353087 has 3 (not necessarily distinct) prime factors:  
2687, 202029703, 1113491139767. 
a(23)=2 because M(p_23)=M(83)=9671406556917033397649407 has 2 (not necessarily distinct) prime factors:  
167, 57912614113275649087721. 
a(24)=1 because M(p_24)=M(89)=618970019642690137449562111 has 1 (not necessarily distinct) prime factors:  
618970019642690137449562111. 
a(25)=2 because M(p_25)=M(97)=158456325028528675187087900671 has 2 (not necessarily distinct) prime factors:  
11447, 13842607235828485645766393. 
a(26)=2 because M(p_26)=M(101)=2535301200456458802993406410751 has 2 (not necessarily distinct) prime factors:  
7432339208719, 341117531003194129. 
a(27)=2 because M(p_27)=M(103)=10141204801825835211973625643007 has 2 (not necessarily distinct) prime factors:  
2550183799, 3976656429941438590393. 
a(28)=1 because M(p_28)=M(107)=162259276829213363391578010288127 has 1 (not necessarily distinct) prime factors:  
162259276829213363391578010288127. 
a(29)=2 because M(p_29)=M(109)=649037107316853453566312041152511 has 2 (not necessarily distinct) prime factors:  
745988807, 870035986098720987332873. 
a(30)=5 because M(p_30)=M(113)=10384593717069655257060992658440191 has 5 (not necessarily distinct) prime factors:  
3391, 23279, 65993, 1868569, 1066818132868207. 
a(31)=1 because M(p_31)=M(127)=170141183460469231731687303715884105727 has 1 (not necessarily distinct) prime factors:  
170141183460469231731687303715884105727. 
a(32)=2 because M(p_32)=M(131)=2722258935367507707706996859454145691647 has 2 (not necessarily distinct) prime factors:  
263, 10350794431055162386718619237468234569. 
a(33)=2 because M(p_33)=M(137)=174224571863520493293247799005065324265471 has 2 (not necessarily distinct) prime factors:  
32032215596496435569, 5439042183600204290159. 
a(34)=2 because M(p_34)=M(139)=696898287454081973172991196020261297061887 has 2 (not necessarily distinct) prime factors:  
5625767248687, 123876132205208335762278423601. 
a(35)=2 because M(p_35)=M(149)=713623846352979940529142984724747568191373311 has 2 (not necessarily distinct) prime factors:  
86656268566282183151, 8235109336690846723986161. 
a(36)=5 because M(p_36)=M(151)=2854495385411919762116571938898990272765493247 has 5 (not necessarily distinct) prime factors:  
18121, 55871, 165799, 2332951, 7289088383388253664437433. 
a(37)=4 because M(p_37)=M(157)=182687704666362864775460604089535377456991567871 has 4 (not necessarily distinct) prime factors:  
852133201, 60726444167, 1654058017289, 2134387368610417. 
a(38)=5 because M(p_38)=M(163)=11692013098647223345629478661730264157247460343807 has 5 (not necessarily distinct) prime factors:  
150287, 704161, 110211473, 27669118297, 36230454570129675721. 
a(39)=2 because M(p_39)=M(167)=187072209578355573530071658587684226515959365500927 has 2 (not necessarily distinct) prime factors:  
2349023, 79638304766856507377778616296087448490695649. 
a(40)=4 because M(p_40)=M(173)=11972621413014756705924586149611790497021399392059391 has 4 (not necessarily distinct) prime factors:  
730753, 1505447, 70084436712553223, 155285743288572277679887. 
a(41)=3 because M(p_41)=M(179)=766247770432944429179173513575154591809369561091801087 has 3 (not necessarily distinct) prime factors:  
359, 1433, 1489459109360039866456940197095433721664951999121. 
a(42)=4 because M(p_42)=M(181)=3064991081731777716716694054300618367237478244367204351 has 4 (not necessarily distinct) prime factors:  
43441, 1164193, 7648337, 7923871097285295625344647665764672671. 
a(43)=5 because M(p_43)=M(191)=3138550867693340381917894711603833208051177722232017256447 has 5 (not necessarily distinct) prime factors:  
383, 7068569257, 39940132241, 332584516519201, 87274497124602996457. 
a(44)=3 because M(p_44)=M(193)=12554203470773361527671578846415332832204710888928069025791 has 3 (not necessarily distinct) prime factors:  
13821503, 61654440233248340616559, 14732265321145317331353282383. 
a(45)=2 because M(p_45)=M(197)=200867255532373784442745261542645325315275374222849104412671 has 2 (not necessarily distinct) prime factors:  
7487, 26828803997912886929710867041891989490486893845712448833. 
a(46)=2 because M(p_46)=M(199)=803469022129495137770981046170581301261101496891396417650687 has 2 (not necessarily distinct) prime factors:  
164504919713, 4884164093883941177660049098586324302977543600799. 
a(47)=3 because M(p_47)=M(211)=3291009114642412084309938365114701009965471731267159726697218047 has 3 (not necessarily distinct) prime factors:  
15193, 60272956433838849161, 3593875704495823757388199894268773153439. 
a(48)=6 because M(p_48)=M(223)=13479973333575319897333507543509815336818572211270286240551805124607 has 6 (not necessarily distinct) prime factors:  
18287, 196687, 1466449, 2916841, 1469495262398780123809, 596242599987116128415063. 
a(49)=2 because M(p_49)=M(227)=215679573337205118357336120696157045389097155380324579848828881993727 has 2 (not necessarily distinct) prime factors:  
26986333437777017, 7992177738205979626491506950867720953545660121688631. 
a(50)=4 because M(p_50)=M(229)=862718293348820473429344482784628181556388621521298319395315527974911 has 4 (not necessarily distinct) prime factors:  
1504073, 20492753, 59833457464970183, 467795120187583723534280000348743236593. 
a(51)=4 because M(p_51)=M(233)=13803492693581127574869511724554050904902217944340773110325048447598591 has 4 (not necessarily distinct) prime factors:  
1399, 135607, 622577, 116868129879077600270344856324766260085066532853492178431. 
a(52)=6 because M(p_52)=M(239)=883423532389192164791648750371459257913741948437809479060803100646309887 has 6 (not necessarily distinct) prime factors:  
479, 1913, 5737, 176383, 134000609, 7110008717824458123105014279253754096863768062879. 
a(53)=2 because M(p_53)=M(241)=3533694129556768659166595001485837031654967793751237916243212402585239551 has 2 (not necessarily distinct) prime factors:  
22000409, 160619474372352289412737508720216839225805656328990879953332340439. 
a(54)=5 because M(p_54)=M(251)=3618502788666131106986593281521497120414687020801267626233049500247285301247 has 5 (not necessarily distinct) prime factors:  
503, 54217, 178230287214063289511, 61676882198695257501367, 12070396178249893039969681. 
a(55)=3 because M(p_55)=M(257)=231584178474632390847141970017375815706539969331281128078915168015826259279871 has 3 (not necessarily distinct) prime factors:  
535006138814359, 1155685395246619182673033, 374550598501810936581776630096313181393. 
a(56)=4 because M(p_56)=M(263)=14821387422376473014217086081112052205218558037201992197050570753012880593911807 has 4 (not necessarily distinct) prime factors:  
23671, 13572264529177, 120226360536848498024035943, 383725126655170964501315730676446647. 
a(57)=2 because M(p_57)=M(269)=948568795032094272909893509191171341133987714380927500611236528192824358010355711 has 2 (not necessarily distinct) prime factors:  
13822297, 68625988504811774259364670661552948915363901845035416371912463477873783063. 
a(58)=2 because M(p_58)=M(271)=3794275180128377091639574036764685364535950857523710002444946112771297432041422847 has 2 (not necessarily distinct) prime factors:  
15242475217, 248927757868131890277330541567820045256364273970773286542188386932989391. 
a(59)=3 because M(p_59)=M(277)=242833611528216133864932738352939863330300854881517440156476551217363035650651062271 has 3 (not necessarily distinct) prime factors:  
1121297, 31133636305610209482201109050392404721, 6955979459776540052280934851589652278783. 
a(60)=2 because M(p_60)=M(281)=3885337784451458141838923813647037813284813678104279042503624819477808570410416996351 has 2 (not necessarily distinct) prime factors:  
80929, 48009215293052652841860443273079338843737271906291675944391068955229998769420319. 
a(61)=3 because M(p_61)=M(283)=15541351137805832567355695254588151253139254712417116170014499277911234281641667985407 has 3 (not necessarily distinct) prime factors:  
9623, 68492481833, 23579543011798993222850893929565870383844167873851502677311057483194673. 
a(62)=2 because M(p_62)=M(293)=15914343565113172548972231940698266883214596825515126958094847260581103904401068017057791 has 2 (not necessarily distinct) prime factors:  
40122362455616221971122353, 396645227028138890415611220710757921643910743103031701971222447. 
a(63)=5 because M(p_63)=M(307)=260740604970814219042361048116400404614587954389239840081425977517360806369707098391474864127 has 5 (not necessarily distinct) prime factors:  
14608903, 85798519, 23487583303, 78952752017, 112177476474470525577861298937835338545723093134076373561. 
a(64)=3 because M(p_64)=M(311)=4171849679533027504677776769862406473833407270227837441302815640277772901915313574263597826047 has 3 (not necessarily distinct) prime factors:  
5344847, 2647649373910205158468946067671, 294803681348959296477194164064643062187559537539328375831. 
a(65)=4 because M(p_65)=M(313)=16687398718132110018711107079449625895333629080911349765211262561111091607661254297054391304191 has 4 (not necessarily distinct) prime factors:  
10960009, 14787970697180273, 3857194764289141165278097, 26693012026551688286164949958620483258358551879. 
a(66)=4 because M(p_66)=M(317)=266998379490113760299377713271194014325338065294581596243380200977777465722580068752870260867071 has 4 (not necessarily distinct) prime factors:  
9511, 587492521482839879, 4868122671322098041565641, 9815639231755686605031317440031161584572466128599. 
a(67)=3 because M(p_67)=M(331)=4374501449566023848745004454235242730706338861786424872851541212819905998398751846447026354046107647 has 3 (not necessarily distinct) prime factors:  
16937389168607, 865118802936559, 298542624980197463613767215333569428005686468835821253721796682625551919. 
a(68)=5 because M(p_68)=M(337)=279968092772225526319680285071055534765205687154331191862498637620473983897520118172609686658950889471 has 5 (not necessarily distinct) prime factors:  
18199, 2806537, 95763203297, 726584894969, 78778047326466742993612420842416198311394008068822475527239136925369. 
a(69)=2 because M(p_69)=M(347)=286687326998758938951352611912760867599570623646035140467198604923365359511060601008752319138765710819327 has 2 (not necessarily distinct) prime factors:  
14143189112952632419639, 20270345302545987116040069442814496729341666112096057885992643120463337596490211193. 
a(70)=3 because M(p_70)=M(349)=1146749307995035755805410447651043470398282494584140561868794419693461438044242404035009276555062843277311 has 3 (not necessarily distinct) prime factors:  
1779973928671, 34720396273212657799920861294559, 18555393648630683868229284313709360336855095474246691696225599. 
a(71)=3 because M(p_71)=M(353)=18347988927920572092886567162416695526372519913346248989900710715095383008707878464560148424881005492436991 has 3 (not necessarily distinct) prime factors:  
931921, 2927455476800301964116805545194017, 6725414756111955781503880188940925566051960039574573675843402666863. 
a(72)=6 because M(p_72)=M(359)=1174271291386916613944740298394668513687841274454159935353645485766104512557304221731849499192384351515967487 has 6 (not necessarily distinct) prime factors:  
719, 855857, 778165529, 65877330027880703, 370906580744492785430299503112990447, 100361196281293745682520861860411315001. 
a(73)=5 because M(p_73)=M(367)=300613450595050653169853516389035139504087366260264943450533244356122755214669880763353471793250393988087676927 has 5 (not necessarily distinct) prime factors:  
12479, 51791041, 78138581882953, 301311116540899114446723859201, 19755740081951910036006278827509875120092863638283602681. 
a(74)=2 because M(p_74)=M(373)=19239260838083241802870625048898248928261591440656956380834127638791856333738872368854622194768025215237611323391 has 2 (not necessarily distinct) prime factors:  
25569151, 752440346497356983142327449546457327748644897934114291899411428982990336039662496766303354959577078458241. 
a(75)=2 because M(p_75)=M(379)=1231312693637327475383720003129487931408741852202045208373384168882678805359287831606695820465153613775207124697087 has 2 (not necessarily distinct) prime factors:  
180818808679, 6809649408891001685768937590233308625949604176033855796938978177320539702698633946720428389517879894953. 
a(76)=5 because M(p_76)=M(383)=19701003098197239606139520050071806902539869635232723333974146702122860885748605305707133127442457820403313995153407 has 5 (not necessarily distinct) prime factors:  
1440847, 7435494593, 503823044204581129045587727, 15174923558680812616818436353130417, 240522700235167893496900256599634325263. 
a(77)=3 because M(p_77)=M(389)=1260864198284623334792929283204595641762551656654894293374345388935863096687910739565256520156317300505812095689818111 has 3 (not necessarily distinct) prime factors:  
56478911, 4765678679, 4684435266636161232578932847604331726884269415306219621279642876954933236537677535849040755779223719. 
a(78)=9 because M(p_78)=M(397)=322781234760863573706989896500376484291213224103652939103832419567580952752105149328705669160017228929487896496593436671 has 9 (not necessarily distinct) prime factors:  
2383, 6353, 50023, 53993, 202471, 5877983, 814132872808522587940886856743, 1234904213576000272542841146073, 6597485910270326519900042655193. 
a(79)=4 because M(p_79)=M(401)=5164499756173817179311838344006023748659411585658447025661318713081295244033682389259290706560275662871806343945494986751 has 4 (not necessarily distinct) prime factors:  
856971565399, 2136958965524920285681, 594538100848945223169882301931953, 4743358775443804666040010704534780418840545962266329593. 
a(80)=3 because M(p_80)=M(409)=1322111937580497197903830616065542079656809365928562438569297590548811582472622691650378420879430569695182424050046716608511 has 3 (not necessarily distinct) prime factors:  
4480666067023, 76025626689833, 3881196575913244673719425770871246487895686937951690944453838586764072695131586617955811936945129. 
a(81)=5 because M(p_81)=M(419)=1353842624082429130653522550851115089568572790710847937094960732721983060451965636249987502980536903367866802227247837807116287 has 5 (not necessarily distinct) prime factors:  
839, 903780021613921, 5800422716722833271214743, 10287968884341772230096159036619433593, 29919490848598531825060153417921002916701815927. 
a(82)=2 because M(p_82)=M(421)=5415370496329716522614090203404460358274291162843391748379842930887932241807862544999950011922147613471467208908991351228465151 has 2 (not necessarily distinct) prime factors:  
614002928307599, 8819779591697258388298117725624832271141577326602771028307143781815455970700534027206522451123308835472505327249. 
a(83)=8 because M(p_83)=M(431)=5545339388241629719156828368286167406872874150751633150340959161229242615611251246079948812208279156194782421922807143657948315647 has 8 (not necessarily distinct) prime factors:  
863, 3449, 36238481, 76859369, 558062249, 4642152737, 142850312799017452169, 1807482391092819529831423005040763105191863029850140579776353298087457. 
a(84)=4 because M(p_84)=M(433)=22181357552966518876627313473144669627491496603006532601363836644916970462445004984319795248833116624779129687691228574631793262591 has 4 (not necessarily distinct) prime factors:  
22086765417396827057, 737748363812546584876297, 5028667832511715101284999, 270704078857734344240200528055897595961633472511075822112527121. 
a(85)=4 because M(p_85)=M(439)=1419606883389857208104148062281258856159455782592418086487285545274686109596480318996466895925319463985864300012238628776434768805887 has 4 (not necessarily distinct) prime factors:  
104110607, 127321491658223, 122551752733003055543, 873880146833642190373525520936770796845382029997855219402285283144955696825577908510162169. 
a(86)=3 because M(p_86)=M(443)=22713710134237715329666368996500141698551292521478689383796568724394977753543685103943470334805111423773828800195818060422956300894207 has 3 (not necessarily distinct) prime factors:  
887, 207818990653657, 123219439267346362049744425289349676468781136823956005602631224069302162695430546376768705960936201429580820215522273. 
a(87)=5 because M(p_87)=M(449)=1453677448591213781098647615776009068707282721374636120562980398361278576226795846652382101427527131121525043212532355867069203257229311 has 5 (not necessarily distinct) prime factors:  
1256303, 6871197486841, 3578620616468306981503, 526385733768051189441947168504909159, 89396693392545895668303801721053258296972567022618106513441. 
a(88)=2 because M(p_88)=M(457)=372141426839350727961253789638658321589064376671906846864122981980487315514059736743009817965446945567110411062408283101969716033850703871 has 2 (not necessarily distinct) prime factors:  
150327409, 2475539419689929784935319344449409898291165097323714578650943035813830300993611462717419801770460539016610145009605554380104535919. 
a(89)=4 because M(p_89)=M(461)=5954262829429611647380060634218533145425030026750509549825967711687797048224955787888157087447151129073766576998532529631515456541611261951 has 4 (not necessarily distinct) prime factors:  
2767, 358228856441770927, 7099353734763245383, 846134609236527432935428641453947808692744612842997575850108349114305165850593069285923876628410633. 
a(90)=6 because M(p_90)=M(463)=23817051317718446589520242536874132581700120107002038199303870846751188192899823151552628349788604516295066307994130118526061826166445047807 has 6 (not necessarily distinct) prime factors:  
11113, 3407681, 448747600991881, 239932071009857681156251129, 385606580062688087218266143, 15148264043785111348665069495360623752616947973471649653354617. 
a(91)=3 because M(p_91)=M(467)=381072821083495145432323880589986121307201921712032611188861933548019011086397170424842053596617672260721060927906081896416989218663120764927 has 3 (not necessarily distinct) prime factors:  
121606801, 1148984537885906196977362003686090739460725564747973734847, 2727318928892040009397199815225412029789790574177544409019502626344207905841. 
a(92)=4 because M(p_92)=M(479)=1560874275157996115690798614896583152874299071332485575429578479812685869409882810060153051531745985579913465560703311447723987839644142653145087 has 4 (not necessarily distinct) prime factors:  
33385343, 6293443049, 683481445118041278287416124073722711169070307627777892361, 10869186607773319558730501484452015470992764113369214593828236615596881. 
a(93)=2 because M(p_93)=M(487)=399583814440447005616844445413525287135820562261116307309972090832047582568929999375399181192126972308457847183540047730617340886948900519205142527 has 2 (not necessarily distinct) prime factors:  
4871, 82033219963138371097689272308258116841679442057301643873942124991182012434598644913857356023840478815121709542915222280972560231358838127531337. 
a(94)=7 because M(p_94)=M(491)=6393341031047152089869511126616404594173128996177860916959553453312761321102879990006386899074031556935325554936640763689877454191182408307282280447 has 7 (not necessarily distinct) prime factors:  
983, 7707719, 110097436327057, 6976447052525718623, 19970905118623195851890562673, 3717542676439779473786876643915388439, 14797326616665978116353515926860025681383. 
a(95)=3 because M(p_95)=M(499)=1636695303948070935006594848413799576108321023021532394741645684048066898202337277441635046162952078575443342063780035504608628272942696526664263794687 has 3 (not necessarily distinct) prime factors:  
20959, 1998447222711143545931606352264121, 39075504626391841678304934944805852280404731716385642050296152320994438836806257083337312828162589099799400566633. 
a(96)=4 because M(p_96)=M(503)=26187124863169134960105517574620793217733136368344518315866330944769070371237396439066160738607233257207093473020480568073738052367083144426628220715007 has 4 (not necessarily distinct) prime factors:  
3213684984979279, 12158987054135300783, 1873030665061080894263, 357801561527383951750371336247776228772287580084037416747290336593974702826921943012497755232377. 
a(97)=4 because M(p_97)=M(509)=1675975991242824637446753124775730765934920727574049172215445180465220503759193372100234287270862928461253982273310756356719235351493321243304206125760511 has 4 (not necessarily distinct) prime factors:  
12619129, 19089479845124902223, 647125715643884876759057, 10751168288022146026259956092344345159681167846281852853736470411971627982051345994439553634116438524169. 
a(98)=1 because M(p_98)=M(521)=6864797660130609714981900799081393217269435300143305409394463459185543183397656052122559640661454554977296311391480858037121987999716643812574028291115057151 has 1 (not necessarily distinct) prime factors:  
6864797660130609714981900799081393217269435300143305409394463459185543183397656052122559640661454554977296311391480858037121987999716643812574028291115057151. 
a(99)=2 because M(p_99)=M(523)=27459190640522438859927603196325572869077741200573221637577853836742172733590624208490238562645818219909185245565923432148487951998866575250296113164460228607 has 2 (not necessarily distinct) prime factors:  
160188778313202118610543685368878688932828701136501444932217468039063, 171417691861249198128317096534322116476165056718630345094896620367860006486977101859504089. 
a(100)=5 because M(p_100)=M(541)=7198262071269114212496861612297570974191515389283066612961208916178940129074380592510465097766225371439873457013633432197133225688790879502413624289384262168215551 has 5 (not necessarily distinct) prime factors:  
4312790327, 6115209994009, 77146448294831869472151022106713, 904106555381898703253733254107256591, 3913112911835820709255943886069525362580351752909309688547154382752707879. 
a(101)=4 because M(p_101)=M(547)=460688772561223309599799143187044542348256984914116263229517370635452168260760357920669766257038423772151901248872539660616526444082616288154471954520592778765795327 has 4 (not necessarily distinct) prime factors:  
5471, 172720604638150729, 157552196128597543991, 3094370432032805355177230433270065636934209000089709476056046201975893944504526523646181882472019182454441940262575164313583. 
a(102)=5 because M(p_102)=M(557)=471745303102692669030194322623533611364615152552055053547025787530703020299018606510765840647207345942683546878845480612471323078740599079070179281429087005456174415871 has 5 (not necessarily distinct) prime factors:  
3343, 21993703, 4565508951414453792719, 22053236096920219270632521586535711, 63725217520100446091019213316114800470054259870518161822841838235099774015887061706672583915057828311. 
a(103)=3 because M(p_103)=M(563)=30191699398572330817932436647906151127335369763331523427009650401964993299137190816689013801421270140331747000246110759198164677039398341060491474011461568349195162615807 has 3 (not necessarily distinct) prime factors:  
2815747080256641401887817, 13299213974872825932452460424235657, 806246686530274231554002548822879844631710799886320977786718630531739958469131883287342678637275814925394111503. 
a(104)=5 because M(p_104)=M(569)=1932268761508629172347675945465993672149463664853217499328617625725759571144780212268096883290961288981231808015751088588682539330521493827871454336733540374348490407411711 has 5 (not necessarily distinct) prime factors:  
15854617, 55470673, 182602768015690099110572536951, 110582329556343704552404016904356632250881, 108806602929626417274819133540757472113515266666479405303620102624927964940643869698641. 
a(105)=4 because M(p_105)=M(571)=7729075046034516689390703781863974688597854659412869997314470502903038284579120849072387533163845155924927232063004354354730157322085975311485817346934161497393961629646847 has 4 (not necessarily distinct) prime factors:  
5711, 27409, 6969336604531667168509871230100794095801832527002849548226132675916172927, 7084851186360580941633572744569751943590093912197024061201633650193388126309578906138706239. 
a(106)=3 because M(p_106)=M(577)=494660802946209068121005042039294380070262698202423679828126112185794450213063734340632802122486089979195342852032278678702730068613502419935092310203786335833213544297398271 has 3 (not necessarily distinct) prime factors:  
3463, 132305774316967, 1079633141772892852450713464662329764119217100464362618290526362027911012565069142996396993157133020422681868025602819574600599624729277860300320636162145551. 
a(107)=6 because M(p_107)=M(587)=506532662216918085755909163048237445191949002959281848144001138878253517018177263964807989373425756138696031080481053366991595590260226478013534525648677207893210669360535830527 has 6 (not necessarily distinct) prime factors:  
554129, 2926783, 39483330766889, 73208283304744901303, 3728298863422039632638351, 28981531265700436474908668605764037292283479533071482196860868875487797459833848867410473799526014756969233. 
a(108)=4 because M(p_108)=M(593)=32418090381882757488378186435087196492284736189394038281216072888208225089163344893747711319899248392876545989150787415487462117776654494592866209641515341305165482839074293153791 has 4 (not necessarily distinct) prime factors:  
104369, 3061144307110551703729, 4027016481761119763553952463965455549881, 25196991873376840666877753354820854690700634889106188923103670773691217227808851569395431001182974969907991345111. 
a(109)=3 because M(p_109)=M(599)=2074757784440496479256203931845580575506223116121218449997828664845326405706454073199853524473551897144098943305650394591197575537705887653943437417056981843530590901700754761842687 has 3 (not necessarily distinct) prime factors:  
16659379034607403556537, 148296291984475077955727317447564721950969097, 839804700900123195473468092497901750422530587828620063507554515144683510250490874819119570309824866293030799718783. 
a(110)=4 because M(p_110)=M(601)=8299031137761985917024815727382322302024892464484873799991314659381305622825816292799414097894207588576395773222601578364790302150823550615773749668227927374122363606803019047370751 has 4 (not necessarily distinct) prime factors:  
3607, 64863527, 643390760896826272806925563059612685509039265031067456849993, 55132269643416861808940702349402264919915041547757633769331818430511033108848146620408728664776308505356579463. 
a(111)=1 because M(p_111)=M(607)=531137992816767098689588206552468627329593117727031923199444138200403559860852242739162502265229285668889329486246501015346579337652707239409519978766587351943831270835393219031728127 has 1 (not necessarily distinct) prime factors:  
531137992816767098689588206552468627329593117727031923199444138200403559860852242739162502265229285668889329486246501015346579337652707239409519978766587351943831270835393219031728127. 
a(112)=3 because M(p_112)=M(613)=33992831540273094316133645219357992149093959534530043084764424844825827831094543535306400144974674282808917087119776064982181077609773263322209278641061590524405201333465166018030600191 has 3 (not necessarily distinct) prime factors:  
44599476833089207, 332817722770314187794325446534549089, 2290082526100134480992198124951512750039139339635155094272008280546850886939008711730865851616722892614369047154769105713048457413017. 
a(113)=4 because M(p_113)=M(617)=543885304644369509058138323509727874385503352552480689356230797517213245297512696564902402319594788524942673393916417039714897241756372213155348458256985448390483221335442656288489603071 has 4 (not necessarily distinct) prime factors:  
59233, 68954123297, 157751978115225385495647532421006478127229405644601, 844128455869220390432964719493514618402640004425573909495498148095803754815792818296643067760548829906291314807571121271. 
a(114)=4 because M(p_114)=M(619)=2175541218577478036232553294038911497542013410209922757424923190068852981190050786259609609278379154099770693575665668158859588967025488852621393833027941793561932885341770625153958412287 has 4 (not necessarily distinct) prime factors:  
110183, 710820995447, 109378681671075297195692480234213908123642560192251038455204252439, 253956768073164214501297023118206917309861082669993582450697816383242451115365529071170420452455686291833. 
a(115)=3 because M(p_115)=M(631)=8911016831293350036408538292383381493932086928219843614412485386522021810954448020519360959604241015192660760885926576778688876408936402340337229140082449586429677098359892480630613656731647 has 3 (not necessarily distinct) prime factors:  
333628015107245479, 474640860193534882628078580680807822523991, 56272943145171606416041974272779967237377245135400982739236727888151415549771970573866251017208467153984404288129453336803370700223. 
a(116)=6 because M(p_116)=M(641)=9124881235244390437282343211400582649786457014497119861158385035798550334417354773011825622634742799557284619147188814621377409442750875996505322639444428376503989348720529900165748384493207551 has 6 (not necessarily distinct) prime factors:  
35897, 49999, 1173835097, 2401258891949526685926151441, 745276300734440606226386924312213175677903182797334854064486587296999, 2420161564200739329410254310444778820196576654139080232429544162649795567983079. 
a(117)=3 because M(p_117)=M(643)=36499524940977561749129372845602330599145828057988479444633540143194201337669419092047302490538971198229138476588755258485509637771003503986021290557777713506015957394882119600662993537972830207 has 3 (not necessarily distinct) prime factors:  
3189281, 22532429052605670225026391054393428833168207234802434915090881303620353, 507909591297683949138862971271266635431758872031092542127980551589004038646657157217329569167343063743426799521984799. 
a(118)=3 because M(p_118)=M(647)=583992399055640987986069965529637289586333248927815671114136642291107221402710705472756839848623539171666215625420084135768154204336056063776340648924443416096255318318113913610607896607565283327 has 3 (not necessarily distinct) prime factors:  
303303806129303896428103, 11502383762931955619183430785983, 167394614336255622287892974563562062279515450939194955645810372698957070837766887487273372150456980944216508605805295762403884169162369962423. 
a(119)=6 because M(p_119)=M(653)=37375513539561023231108477793896786533525327931380202951304745106630862169773485150256437750311906506986637800026885384689161869077507588081685801531164378630160340372359290471078905382884178132991 has 6 (not necessarily distinct) prime factors:  
78557207, 289837969, 16008527538753578495897, 3044938125828889184039273431, 3786707123184812723340717607, 8893122618977158614989714180722964331426004820169213558574794542353622623988934429093001259164784553073. 
a(120)=4 because M(p_120)=M(659)=2392032866531905486790942578809394338145620987608332988883503686824375178865503049616412016019962016447144819201720664620106359620960485637227891297994520232330261783830994590149049944504587400511487 has 4 (not necessarily distinct) prime factors:  
1319, 11527429277532648241, 626564962613678012662146877852049, 251086738251154096972406810844747949762035524178595675929170915606850110959224676215815898957406470467234237429325630890565682143133147884918697. 
a(121)=5 because M(p_121)=M(661)=9568131466127621947163770315237577352582483950433331955534014747297500715462012198465648064079848065788579276806882658480425438483841942548911565191978080929321047135323978360596199778018349602045951 has 5 (not necessarily distinct) prime factors:  
1330270433, 3370159489168519, 1009157848082361225065617, 118420287267066844820208926433723871, 17858769391813189478549404315577297646468853412925918136831275019859096428810527270736800933577430978666397275839559. 
a(122)=4 because M(p_122)=M(673)=39191066485258739495582803211213116836177854260974927689867324404930562930532401964915294470471057677470020717800991369135822596029816596680341771026342219486499009066287015365002034290763159969980219391 has 4 (not necessarily distinct) prime factors:  
581163767, 41283139633378645724930694480520226273492263, 68396769572915971687133122358352070840260017483089158059519, 23882525111457526669660263269125438250762730250942712633131193354954889195068879706608493409. 
a(123)=5 because M(p_123)=M(677)=627057063764139831929324851379409869378845668175598843037877190478889006888518431438644711527536922839520331484815861906173161536477065546885468336421475511783984145060592245840032548652210559519683510271 has 5 (not necessarily distinct) prime factors:  
1943118631, 531132717139346021081, 978146583988637765536217, 53625112691923843508117942311516428173021903300344567, 11583306121194302925666610180475654822154587629577979400456857120235319057709961541850271218784399. 
a(124)=3 because M(p_124)=M(683)=40131652080904949243476790488282231640246122763238325954424140190648896440865179612073261537762363061729301215028215161995082338334532195000669973530974432754174985283877903733762083113741475809259744657407 has 3 (not necessarily distinct) prime factors:  
1367, 434836499112609694795723958417048861299768144283442662402095922180462812746769, 67513796971703570854592232797421324116119881147340327278928245456644619398078155616494185719845536064262986241999463764460809. 
a(125)=5 because M(p_125)=M(691)=10273702932711667006330058365000251299903007427389011444332579888806117488861485980690754953667164943802701111047223081470741078613640241920171513223929454785068796232672743355843093277117817807170494632296447 has 5 (not necessarily distinct) prime factors:  
906642603313, 10488160032325844521, 2833637724427940664433391497, 16636201944470267267182958207, 22918862886543542550497013689794549380986252187467410793440853162884227395126178667668709323949107483968180609969160895841. 
a(126)=8 because M(p_126)=M(701)=10520271803096747014481979765760257331100679605646347718996561806137464308594161644227333072555176902453965937712356435426038864500367607726255629541303761699910447342256889196383327515768645434542586503471562751 has 8 (not necessarily distinct) prime factors:  
796337, 2983457, 28812503, 1073825104511, 9983923992673, 15865578195367, 40686928318417, 22206681732300686559830164931393965396408838897922182477635701769356115170703313643368016416398879761353787885396721401460120094241214356289. 
a(127)=3 because M(p_127)=M(709)=2693189581592767235707386820034625876761773979045465016063119822371190863000105380922197266574125287028215280054363247469065949312094107577921441162573762995177074519617763634274131844036773231242902144888720064511 has 3 (not necessarily distinct) prime factors:  
216868921, 1391646221255097953, 8923613716343045335466356955530999435422162663462596131888032215488375825848018829047564287845002013075724298352985234932029074583858040431943816370013577608497700099852955833804395145047. 
a(128)=4 because M(p_128)=M(719)=2757826131550993649364364103715456897804056554542556176448634698108099443712107910064330000971904293916892446775667965408323532095584366159791555750475533307061324308088589961496711008293655788792731796366049346060287 has 4 (not necessarily distinct) prime factors:  
1439, 772207, 737572843389436536903316910033561929012829990389769, 3364863383830652366335210393518491785856011463060033034654745068273488710285685703620428197074067655529662828038323130749953734783229767328135045029575767351. 
a(129)=2 because M(p_129)=M(727)=706003489677054374237277210551156965837838477962894381170850482715673457590299624976468480248807499242724466374570999144530824216469597736906638272121736526607699022870679030143158018123175881930939339869708632591433727 has 2 (not necessarily distinct) prime factors:  
17606291711815434037934881872331611670777491166445300472749449436575622328171096762265466521858927, 40099499726183758517891939428601665707063794593443940689888526556802581529262728143398959743444150539520890742947533452401. 
a(130)=4 because M(p_130)=M(733)=45184223339331479951185741475274045813621662589625240394934430893803101285779175998493982735923679951534365847972543945249972749854054255162024849415791137702892737463723457929162113159883256443580117751661352485851758591 has 4 (not necessarily distinct) prime factors:  
694653525743, 14399141148866077141941966959399761, 13948432601001273785699253868326270649, 323859454602846465430592983958773961474277685578169412119356868424381403955618825288675324084410296085213990090086547906305592473316302633. 
a(131)=4 because M(p_131)=M(739)=2891790293717214716875887454417538932071786405736015385275803577203398482289867263903614895099115516898199414270242812495998255990659472330369590362610632812985135197678301307466375242232528412389127536106326559094512549887 has 4 (not necessarily distinct) prime factors:  
184603056517613273120809, 48050683584092004380805463790111, 2561503388753170490897052206621137620938856555180343258504238260072282185111994663, 127272156538341585859901060648396014824316131571314972298723685854248631905051286241951. 
a(132)=7 because M(p_132)=M(743)=46268644699475435470014199270680622913148582491776246164412857235254375716637876222457838321585848270371190628323884999935972095850551557285913445801770125007762163162852820919462003875720454598226040577701224945512200798207 has 7 (not necessarily distinct) prime factors:  
1487, 1219280833, 14904366017, 118722715461092305629361, 4721525455401597740684262559, 4977047949106985392753791512048265888682003683833, 613720420796759675451139508622795804166246759541726012528134612386302767091250830851871364817724458103. 
a(133)=3 because M(p_133)=M(751)=11844773043065711480323635013294239465766037117894719018089691452225120183459296312949206610325977157215024800850914559983608856537741198665193842125253152001987113769690322155382272992184436377145866387891513586051123404341247 has 3 (not necessarily distinct) prime factors:  
227640245125324450927745881868402667694620457976381782672549806487, 6493500319937011450007704218333851757321824602859305748523089149897, 8013068084032653262407517654187282813856393979050146558081797631812307901576375946587821853073. 
a(134)=4 because M(p_134)=M(757)=758065474756205534740712640850831325809026375545262017157740252942407691741394964028749223060862538061761587254458531838950966818415436714572405896016201728127175281260180617944465471499803928137335448825056869507271897877839871 has 4 (not necessarily distinct) prime factors:  
9815263, 561595591, 5722137022002067824248227975095857749151312827809388406962346253182128916964593, 24033821640983508088736273403005965446689002356344332130565066643193813901119771090424269412054543072714914742665677774247325292327559. 
a(135)=5 because M(p_135)=M(761)=12129047596099288555851402253613301212944422008724192274523844047078523067862319424459987568973800608988185396071336509423215469094646987433158494336259227650034804500162889887111447543996862850197367181200909912116350366045437951 has 5 (not necessarily distinct) prime factors:  
4567, 6089, 738686421813192728921171408273447, 280230266918608239805810556544655376723809198780890337110755962385407, 2107048624990017888277673772279371580792509894029946695224069650783071896637390038709062589566791754603427516344308169913. 
a(136)=3 because M(p_136)=M(769)=3105036184601417870297958976925005110513772034233393222278104076052101905372753772661756817657292955900975461394262146412343160088229628782888574550082362278408909952041699811100530571263196889650525998387432937501785693707632115711 has 3 (not necessarily distinct) prime factors:  
1591805393, 6123566623856435977170641, 318546066432510864421008240940953964550146359805454160170583982749610782139649800826799605008947296776383497027214615205280760850363069110188256133177326304163304017678312995641260076490527951071647. 
a(137)=6 because M(p_137)=M(773)=49680578953622685924767343630800081768220352547734291556449665216833630485964060362588109082516687294415607382308194342597490561411674060526217192801317796454542559232667196977608489140211150234408415974198927000028571099322113851391 has 6 (not necessarily distinct) prime factors:  
6864241, 9461521, 1165626988664823792549971253972697, 101625278121114813541046756104385520302531369, 3102804258869848876949115800490112967822146918598407, 2081217395409749738120637593128893293724998629363299618099253558750779403590435098094313481.