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+*The Project Gutenberg Etext of The first 498 Bernoulli Numbers*
+#22 in our series of math constants
+
+
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+
+Title: The first 498 Bernoulli Numbers
+
+Editor: Simon Plouffe
+
+April, 2001 [Etext #2586]
+
+
+*The Project Gutenberg Etext of The first 498 Bernoulli Numbers*
+******This file should be named 2586.txt or 2586.zip******
+
+
+Mathematical constants and numbers
+edited by
+Simon Plouffe
+Associate Professor
+LaCIM, University of Quebec at Montreal
+http://www.lacim.uqam.ca/pi : Plouffe's Inverter
+plouffe@math.uqam.ca
+
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+
+
+
+
+
+Mathematical constants and numbers
+edited by
+Simon Plouffe
+Associate Professor
+LaCIM, University of Quebec at Montreal
+http://www.lacim.uqam.ca/pi : Plouffe's Inverter
+plouffe@math.uqam.ca
+
+
+
+
+
+The first 498 Bernoulli numbers are the coefficients
+of the series expansion of
+
+t*exp(x*t)/(exp(t)-1) = sum( B(n,x)/n!*t^n, n=0..infinity ).
+
+
+Bernoulli(2)
+1/6
+
+Bernoulli(4)
+-1/30
+
+Bernoulli(6)
+1/42
+
+Bernoulli(8)
+-1/30
+
+Bernoulli(10)
+5/66
+
+Bernoulli(12)
+-691/2730
+
+Bernoulli(14)
+7/6
+
+Bernoulli(16)
+-3617/510
+
+Bernoulli(18)
+43867/798
+
+Bernoulli(20)
+-174611/330
+
+Bernoulli(22)
+854513/138
+
+Bernoulli(24)
+-236364091/2730
+
+Bernoulli(26)
+8553103/6
+
+Bernoulli(28)
+-23749461029/870
+
+Bernoulli(30)
+8615841276005/14322
+
+Bernoulli(32)
+-7709321041217/510
+
+Bernoulli(34)
+2577687858367/6
+
+Bernoulli(36)
+-26315271553053477373/1919190
+
+Bernoulli(38)
+2929993913841559/6
+
+Bernoulli(40)
+-261082718496449122051/13530
+
+Bernoulli(42)
+1520097643918070802691/1806
+
+Bernoulli(44)
+-27833269579301024235023/690
+
+Bernoulli(46)
+596451111593912163277961/282
+
+Bernoulli(48)
+-5609403368997817686249127547/46410
+
+Bernoulli(50)
+495057205241079648212477525/66
+
+Bernoulli(52)
+-801165718135489957347924991853/1590
+
+Bernoulli(54)
+29149963634884862421418123812691/798
+
+Bernoulli(56)
+-2479392929313226753685415739663229/870
+
+Bernoulli(58)
+84483613348880041862046775994036021/354
+
+Bernoulli(60)
+-1215233140483755572040304994079820246041491/56786730
+
+Bernoulli(62)
+12300585434086858541953039857403386151/6
+
+Bernoulli(64)
+-106783830147866529886385444979142647942017/510
+
+Bernoulli(66)
+1472600022126335654051619428551932342241899101/64722
+
+Bernoulli(68)
+-78773130858718728141909149208474606244347001/30
+
+Bernoulli(70)
+1505381347333367003803076567377857208511438160235/4686
+
+Bernoulli(72)
+-5827954961669944110438277244641067365282488301844260429/140100870
+
+Bernoulli(74)
+34152417289221168014330073731472635186688307783087/6
+
+Bernoulli(76)
+-24655088825935372707687196040585199904365267828865801/30
+
+Bernoulli(78)
+414846365575400828295179035549542073492199375372400483487/3318
+
+Bernoulli(80)
+-4603784299479457646935574969019046849794257872751288919656867/230010
+
+Bernoulli(82)
+1677014149185145836823154509786269900207736027570253414881613/498
+
+Bernoulli(84)
+-2024576195935290360231131160111731009989917391198090877281083932477/3404310
+
+Bernoulli(86)
+660714619417678653573847847426261496277830686653388931761996983/6
+
+Bernoulli(88)
+-1311426488674017507995511424019311843345750275572028644296919890574047/61410
+
+Bernoulli(90)
+1179057279021082799884123351249215083775254949669647116231545215727922535/
+272118
+
+Bernoulli(92)
+-1295585948207537527989427828538576749659341483719435143023316326829946247/1410
+
+Bernoulli(94)
+1220813806579744469607301679413201203958508415202696621436215105284649447/6
+
+Bernoulli(96)
+-211600449597266513097597728109824233673043954389060234150638733420050668349987
+259/4501770
+
+Bernoulli(98)
+67908260672905495624051117546403605607342195728504487509073961249992947058239/6
+
+Bernoulli(100)
+-945980378191221252952274330694937218727028415330669361333856962043113954151972
+47711/33330
+
+Bernoulli(102)
+3204019410860907078243020782116241775491817197152717450679002501086861530836678
+158791/4326
+
+Bernoulli(104)
+-319533631363830011287103352796174274671189606078272738327103470162849568365549
+721224053/1590
+
+Bernoulli(106)
+3637390317261741440815182015159342716923129864058169003893081637828187987338620
+2346572901/642
+
+Bernoulli(108)
+-346934224784782878955208865932385254139976678576049114687000589137150126631972
+4897592306597338057/209191710
+
+Bernoulli(110)
+7645992940484742892248134246724347500528752413412307906683593870759797606269585
+779977930217515/1518
+
+Bernoulli(112)
+-265087960215509971335259721468516201444315149919250989645178842768096675651487
+5515366781203552600109/1671270
+
+Bernoulli(114)
+2173783231936916333331076108665299147572115667909083136080611011493360548423459
+3650904188618562649/42
+
+Bernoulli(116)
+-309553916571842976912513458033841416869004128064329844245504045721008957524571
+968271388199595754752259/1770
+
+Bernoulli(118)
+3669631199697131115349471515855850066846063610806992043010594406764144850458064
+61889371776354517095799/6
+
+Bernoulli(120)
+-515074865350791090618439968578499832740951703532626752130928691671992974749229
+85358811329367077682677803282070131/2328255930
+
+Bernoulli(122)
+4963366607926258191253263747599075743872279031106013977030931179315068321410043
+1329033113678098037968564431/6
+
+Bernoulli(124)
+-958767753342471287507749031075424446205788300132973368195535127293585933544359
+44413631943610268472689094609001/30
+
+Bernoulli(126)
+5556330281949274850616324408918951380525567307126747246796782304333594286400508
+981287241419934529638692081513802696639/4357878
+
+Bernoulli(128)
+-267754707742548082886954405585282394779291459592551740629978686063357792734863
+530145362663093519862048495908453718017/510
+
+Bernoulli(130)
+1928215175136130915645299522271596435307611010164728458783733020528548622403504
+078595174411693893882739334735142562418015/8646
+
+Bernoulli(132)
+-410951945846993378209020486523571938123258077870477502433469747962650070754704
+863812646392801863686694106805747335370312946831/4206930
+
+Bernoulli(134)
+2645901718707177256336357372488790151512545255931686884119185548406677655916905
+40727987316391252434348664694639349484190167/6
+
+Bernoulli(136)
+-842902263433674051312875780603661936493366123975474357671892069122304422426282
+12786558235455817749737691517685781164837036649737/4110
+
+Bernoulli(138)
+2694866548990880936043851683724113040849078494664282483862150893060478501559546
+243423633375693325757795709438325907154973590288136429/274386
+
+Bernoulli(140)
+-328949098643589880393069954885188400688053747693113098130746708516250480297361
+8096693859598125274741604181467826651144393874696601946049/679470
+
+Bernoulli(142)
+1473185328088858956587008044245321423980421702399064267619487899740754606158164
+3106569966189211748270209483494554402556608073385149191/6
+
+Bernoulli(144)
+-305024469837360756503515583690172635740500710425656676188419185243485103374476
+1276392695669329626855965183503295793517411526056244431024612640493/2381714790
+
+Bernoulli(146)
+4120570026280114871526113315907864026165545608808541153973817680034790262683524
+284855810008621905238290240143481403022987037271683989824863/6
+
+Bernoulli(148)
+-169173714561401897986556109511216618960768285214730140081648067591695787117864
+8433284821493606361235973346584667336181793937950344828557898347149/4470
+
+Bernoulli(150)
+4633655793891627414432844258118062649822337254252957998522998073253793155015723
+05760030594769688296308375193913787703707693010224101613904227979066275/2162622
+
+Bernoulli(152)
+-373701814115510850210589288849128216583748953148893295176850712718240973132847
+2084456653639812530140212355374618917309552824925858430886313795805601/30
+
+Bernoulli(154)
+1025971868203802105102779423837918446102573865246056923399277648975088133750686
+3808448685054322627708245455888249006715516690124228801409697850408284121/138
+
+Bernoulli(156)
+-817180860832626285107564597536734523135957103961164675821520905960925486991383
+4694299550948828465080397683633716467049473386655982976884836350662433481896141
+9869/1794590070
+
+Bernoulli(158)
+1716726769011532100721830835061033951375139222740295641505001352653081481973585
+51999205867870374013289728260984269623579880772408522396975250682773558018919/6
+
+Bernoulli(160)
+-424086079420331037606556349236115694998939808708637321471062577845844194047783
+9981850928830420029285687066701804645453159767402961229305942765784122421197736
+180867/230010
+
+Bernoulli(162)
+1584451495144416428390934243279426140836596476080786316960222380784239380974799
+8803643636479781686345904182158544197937165493888659053485343756299287320087862
+33507729/130074
+
+Bernoulli(164)
+-205380646091432162655719795866926468378053310231486450681333723839303449483166
+0059120392638854094081483317332279380432508494509482852486062609201354728133535
+6200073083/2490
+
+Bernoulli(166)
+5734032969370860921631095311392645731505222358555208498573088911303001784652122
+9647032057527091941930952463086112641216788342507044680826483137881247541686718
+15815821441/1002
+
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+Bernoulli(476)
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+Bernoulli(478)
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+Bernoulli(480)
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+Bernoulli(482)
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+Bernoulli(484)
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+59312368828453688417972133504757523704888418645741605357575301183566273541023/
+690
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+Bernoulli(486)
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+Bernoulli(488)
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+56001/30
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+Bernoulli(490)
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+Bernoulli(492)
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+
+Bernoulli(494)
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+1952296752950967858334783924239580399180961944584033318498429180899446799879356
+90252652536647/6
+
+Bernoulli(496)
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+803558286434937883617/510
+
+Bernoulli(498)
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+7799811432100659519242101309/3499986
+
+
+
+
+
+End of The Project Gutenberg Etext of The first 498 Bernoulli Numbers
+
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@@ -0,0 +1,11 @@
+This eBook, including all associated images, markup, improvements,
+metadata, and any other content or labor, has been confirmed to be
+in the PUBLIC DOMAIN IN THE UNITED STATES.
+
+Procedures for determining public domain status are described in
+the "Copyright How-To" at https://www.gutenberg.org.
+
+No investigation has been made concerning possible copyrights in
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+this eBook outside of the United States should confirm copyright
+status under the laws that apply to them.
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--- /dev/null
+++ b/README.md
@@ -0,0 +1,2 @@
+Project Gutenberg (https://www.gutenberg.org) public repository for
+eBook #2586 (https://www.gutenberg.org/ebooks/2586)