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Real numbers from 0.381966011250105151795413165634

From Ordner, a catalog of real numbers in Fungrim.

Previous interval: [0.00000000000000000000000000000, 0.381966011250105151795413165634]

This interval: [0.381966011250105151795413165634, 1.00000005960818905125947961244]

Next interval: [1.00000005960818905125947961244, 2.07440022977064900739949056948]

DecimalExpression [entries]Frequency
0.381966011250105151795413165634Div(Sub(3, Sqrt(5)), 2)     [22b67a da1873]
2 (#578)
0.384900179459750509672765853668Div(Mul(2, Sqrt(3)), 9)     [68b73d]
1 (#1151)
0.389602532471310643783640687013Div(Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 2)), Pow(Add(1, Sqrt(2)), Div(1, 8)))     [be2f32]
1 (#3009)
0.392699081698724154807830422910Div(Pi, 8)     [7783f9 a9ecff 0bd544]
Atan(Sub(Sqrt(2), 1))     [a9ecff]
3 (#307)
0.395833333333333333333333333333Div(19, 48)     [675f23]
Neg(Neg(Div(19, 48)))     [675f23]
1 (#2682)
0.398471163238429053291831707018KeiperLiLambda(18)     [faf448]
1 (#963)
0.398942280401432677939946059934Div(1, Sqrt(Mul(2, Pi)))     [47acde d3baaf]
2 (#436)
0.406298886459960246612785047283IncompleteEllipticE(Div(Pi, 6), 4)     [eba27c]
Re(IncompleteEllipticE(Div(Pi, 6), 4))     [eba27c]
Sub(Mul(2, EllipticE(Div(1, 4))), Mul(Div(3, 2), EllipticK(Div(1, 4))))     [eba27c]
1 (#1247)
0.411438869538491211129689181181Div(1, Pow(2, Div(41, 32)))     [be2f32]
1 (#3006)
0.413629586924998359111922140616Im(EllipticK(Div(Add(1, Mul(Sqrt(3), ConstI)), 2)))     [0abbe1]
Neg(Im(EllipticK(Div(Sub(1, Mul(Sqrt(3), ConstI)), 2))))     [175b7a]
Im(Div(Mul(Mul(Exp(Div(Mul(ConstI, Pi), 12)), Pow(3, Div(1, 4))), Pow(Gamma(Div(1, 3)), 3)), Mul(Pow(2, Div(7, 3)), Pi)))     [0abbe1]
Neg(Im(Div(Mul(Mul(Exp(Neg(Div(Mul(ConstI, Pi), 12))), Pow(3, Div(1, 4))), Pow(Gamma(Div(1, 3)), 3)), Mul(Pow(2, Div(7, 3)), Pi))))     [175b7a]
2 (#519)
0.414213562373095048801688724210Sub(Sqrt(2), 1)     [669765 324483 a9ecff 2f3ed3 675f23 dd5f43]
6 (#152)
0.416666666666666666666666666667Div(5, 12)     [ea26d4]
1 (#3244)
0.418618057595363173937275004100KeiperLiLambda(19)     [faf448]
1 (#964)
0.418938533204672741780329736406Div(Sub(Log(Mul(2, Pi)), 1), 2)     [dbfd5b 0ad263 a54fb0]
ComplexDerivative(BarnesG(z), For(z, 1))     [dbfd5b]
Mul(Div(1, 2), Sub(Log(Mul(2, Pi)), 1))     [f50c74]
4 (#276)
0.422784335098467139393487909918DigammaFunction(2)     [ada157]
Sub(1, ConstGamma)     [ada157]
1 (#3122)
0.423606542396989543303249561741Abs(CarlsonRG(0, 1, -1))     [9e30e7]
Div(Pow(Pi, Div(3, 2)), Pow(Gamma(Div(1, 4)), 2))     [2573ba 3b272e 9f3474]
Abs(Mul(Div(Mul(Sqrt(2), Pow(Pi, Div(3, 2))), Mul(2, Pow(Gamma(Div(1, 4)), 2))), Add(1, ConstI)))     [9e30e7]
4 (#238)
0.427597736449185094199167149016Sub(Pow(RiemannZeta(3), 2), RiemannZeta(6))     [3a5167]
1 (#3179)
0.428097245096172464423491268730CarlsonRD(1, 2, 2)     [4d2c10]
CarlsonRJ(1, 2, 2, 2)     [397051]
Sub(Div(Mul(3, Pi), 8), Div(3, 4))     [4d2c10 397051]
2 (#543)
0.430408940964004038889433232951DirichletL(1, DirichletCharacter(5, 4))     [c9d117]
Div(Mul(2, Log(GoldenRatio)), Sqrt(5))     [c9d117]
1 (#3072)
0.433012701892219323381861585376Div(Sqrt(3), 4)     [40a376]
1 (#1241)
0.434979442046082295902361740311Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 2))     [be2f32]
1 (#3010)
0.437500000000000000000000000000Div(7, 16)     [3fb309 8c4ab4 2f3ed3 6cbce8 dd5f43]
Neg(Neg(Div(7, 16)))     [3fb309 8c4ab4 2f3ed3 6cbce8 dd5f43]
5 (#225)
0.438463843604660756479973067672KeiperLiLambda(20)     [faf448]
1 (#965)
0.440686793509771512616304662490Div(Log(Add(1, Sqrt(2))), 2)     [4d7098]
1 (#1257)
0.443259803921568627450980392157Div(3617, 8160)     [e50a56]
RiemannZeta(-15)     [e50a56]
1 (#1767)
0.448288357353826357914823710399AiryBi(0, 1)     [fba07c bd319e 4d65e5]
Div(Pow(3, Div(1, 6)), Gamma(Div(1, 3)))     [fba07c]
3 (#423)
0.455267689406252396614496709439Div(Pow(3, Div(1, 8)), Pow(2, Div(4, 3)))     [e3e4c5]
1 (#3026)
0.455938124796739220864073746286DedekindEta(Mul(3, ConstI))     [9ce413]
Div(DedekindEta(ConstI), Mul(Pow(3, Div(3, 8)), Pow(Add(2, Sqrt(3)), Div(1, 12))))     [9ce413]
1 (#2978)
0.457998129673472332493399816183KeiperLiLambda(21)     [faf448]
1 (#966)
0.458333333333333333333333333333Div(11, 24)     [c60033 5384f3]
2 (#698)
0.463647609000806116214256231461Atan(Div(1, 2))     [b1357b 5278da cbf396]
Arg(Add(1, Div(ConstI, 2)))     [583bf9 324483]
5 (#194)
0.467418930105172885045515060188Div(Mul(Mul(3, Sqrt(2)), Log(Add(1, Sqrt(2)))), 8)     [303827 3047b1]
2 (#557)
0.475238410033681497042196315658Mul(Pow(2, Neg(Div(7, 16))), Sqrt(Sub(Sqrt(2), 1)))     [2f3ed3 dd5f43]
2 (#685)
0.477211278860676122594889221428KeiperLiLambda(22)     [faf448]
1 (#967)
0.480453013918201424667102526327Pow(Log(2), 2)     [70a705]
1 (#2519)
0.481211825059603447497758913424Log(GoldenRatio)     [12b336 bceed4 c9d117 c4d78a fd732d]
Re(Add(Log(GoldenRatio), Mul(Mul(Div(1, 2), Pi), ConstI)))     [c4d78a]
5 (#216)
0.491658987901748465132568128612Add(Sub(-1, Sqrt(3)), Mul(Sqrt(2), Parentheses(Pow(3, Div(3, 4)))))     [675f23]
1 (#2693)
0.495348781221220541911898994141Sub(Pow(5, Div(1, 4)), 1)     [390158]
1 (#2671)
0.496094426544134819170077642845KeiperLiLambda(23)     [faf448]
1 (#968)
0.496285934852365965773075754684AGM(1, Sub(3, Mul(2, Sqrt(2))))     [f9190b]
Div(Mul(2, Sub(2, Sqrt(2)), Pow(Pi, Div(3, 2))), Pow(Gamma(Div(1, 4)), 2))     [f9190b]
1 (#1226)
0.497419978187045740125419396655Mul(4, Atan(Div(1, 8)))     [5278da]
1 (#1107)
0.498015668118356042713691117462Neg(Im(Gamma(ConstI)))     [9c93bb]
1 (#1174)
0.500000000000000000000000000000Div(1, 2)     [47acde ad1eaf c7b921 a1a3d4 4c462b 7d559c 235d0d 72b5bd a498dd 27586f  ... 10 of 289 shown]
Sin(Div(Pi, 6))     [ad6b74]
HurwitzZeta(0, 0)     [150b3e]
CarlsonRG(0, 0, 1)     [d5ff09]
4 of 33 expressions shown
320 (#8)
0.503409982047134375505483520003Mul(Pow(2, Neg(Div(19, 48))), Pow(3, Neg(Div(3, 8))))     [675f23]
1 (#2680)
0.503626473306120962964812752516Sub(Sub(Add(18, Mul(12, Sqrt(2))), Mul(10, Sqrt(3))), Mul(7, Sqrt(6)))     [c60033]
1 (#2705)
0.504083008264455409258269304533Neg(DigammaFunctionZero(1))     [950e5a]
1 (#1046)
0.510732248846902708253147860050Div(1, Pow(6, Div(3, 8)))     [62ffb3]
1 (#2987)
0.511325210336647483894938097827Neg(Arg(CarlsonRC(-1, 1)))     [7ea1ad]
Neg(Arg(Sub(Div(Mul(Pi, Sqrt(2)), 4), Mul(Div(Mul(Sqrt(2), Log(Add(1, Sqrt(2)))), 2), ConstI))))     [7ea1ad]
1 (#1253)
0.514639495522971542376419070335KeiperLiLambda(24)     [faf448]
1 (#969)
0.517168156758258541016790885337Mul(Div(Pi, 8), Log(Add(2, Sqrt(3))))     [0bd544]
1 (#3117)
0.521564046864939841158180269628Abs(Gamma(ConstI))     [9c93bb]
Sqrt(Div(Pi, Sinh(Pi)))     [9c93bb]
1 (#1172)
0.522800417498986502495294888625CarlsonRD(1, 1, 2)     [f47947]
CarlsonRJ(1, 1, 2, 2)     [a9f190]
Sub(Mul(3, Log(Add(1, Sqrt(2)))), Div(Mul(3, Sqrt(2)), 2))     [f47947 a9f190]
2 (#540)
0.523521700017999266800534404806Decimal("0.523521700017999266800534404806")     [67f2ef]
1 (#3058)
0.523598775598298873077107230547Div(Pi, 6)     [45740a d88dd1 47acde a91f8d f89d5a ad6b74 aac129 3c1021 eba27c]
Neg(Neg(Div(Pi, 6)))     [f89d5a]
Atan(Div(1, Sqrt(3)))     [3c1021]
9 (#113)
0.529821852877479280942811021683Pow(Sub(Div(Sub(5, Sqrt(3)), 2), Div(Pow(3, Div(3, 4)), Sqrt(2))), Div(1, 6))     [62ffb3]
1 (#2989)
0.532839208515663031997734315271KeiperLiLambda(25)     [faf448]
1 (#970)
0.534799996739570370523993264251Neg(Log(Sub(2, Sqrt(2))))     [8c368f]
1 (#3144)
0.537002997924107369959458445431Add(Div(Pi, 8), Div(ConstGamma, 4))     [7783f9]
1 (#2505)
0.541196100146196984399723205366Div(Mul(Pow(Sub(Sqrt(2), 1), Div(2, 3)), Pow(Add(4, Mul(3, Sqrt(2))), Div(1, 12))), Pow(2, Div(7, 24)))     [324483]
1 (#2634)
0.544396522575900532625172224559Div(Mul(Pi, Log(2)), 4)     [5c9675 997777]
2 (#509)
0.545253866332628829603505327880Pow(2, Neg(Div(7, 8)))     [e2bc80]
1 (#2657)
0.549306144334054845697622618461Div(Log(3), 2)     [a91f8d]
IncompleteEllipticF(Div(Pi, 6), 1)     [a91f8d]
1 (#1245)
0.550687098024602664273221423541KeiperLiLambda(26)     [faf448]
1 (#971)
0.551028597648577609835859310291Pow(Add(Add(Neg(Div(7, 2)), Sqrt(7)), Mul(Div(1, 2), Sqrt(Add(-7, Mul(4, Sqrt(7)))))), Div(1, 4))     [7cc3d3]
1 (#2997)
0.555360367269795780876985123758Div(Mul(Sqrt(2), Pi), 8)     [6e9544]
1 (#1262)
0.555669052456122499171010936031Pow(Sub(Sqrt(2), 1), Div(2, 3))     [324483]
1 (#2636)
0.558596102528873544004000000671Div(Add(Sqrt(Add(13, Sqrt(7))), Sqrt(Add(7, Mul(3, Sqrt(7))))), 14)     [72f583]
1 (#2608)
0.559016994374947424102293417183Div(Sqrt(5), 4)     [da1873]
1 (#1467)
0.561459483566885169824143214791Exp(Neg(ConstGamma))     [acfc1f]
SequenceLimitInferior(Div(Mul(Totient(n), Log(Log(n))), n), For(n, Infinity))     [acfc1f]
1 (#3075)
0.564189583547756286948079451561Div(1, Sqrt(Pi))     [47acde]
1 (#741)
0.565162139789654229908969879624Neg(Im(CarlsonRD(1, 1, -1)))     [545e8b]
Neg(Re(CarlsonRJ(1, 1, 1, -1)))     [e04867]
Neg(Im(CarlsonRJ(1, 1, -1, -1)))     [534335]
Neg(Re(CarlsonRJ(1, -1, -1, 1)))     [4c1db8]
4 of 8 expressions shown
4 (#246)
0.567143290409783872999968662210LambertW(0, 1)     [5d4cce]
1 (#1267)
0.567588218416655691251406468410Mul(4, Atan(Div(1, 7)))     [b1357b 7ce79e 0644b6]
3 (#298)
0.568177513547725297737686428200KeiperLiLambda(27)     [faf448]
1 (#972)
0.577215664901532860606512090082ConstGamma     [98f642 39fe5f 433a5c a2675b 014c4e 967bbb 39ce44 ee3dc5 cf70ce 28bf9a  ... 10 of 57 shown]
StieltjesGamma(0)     [e5bd3c 8ae153]
StieltjesGamma(0, 1)     [8ae153]
Neg(Neg(ConstGamma))     [ea2482 f946a5 686524 acfc1f a4cc3b c76eaf 3fe553]
4 of 16 expressions shown
58 (#22)
0.577350269189625764509148780502Div(1, Sqrt(3))     [3c1021]
1 (#1221)
0.585305626127770042717390824274KeiperLiLambda(28)     [faf448]
1 (#973)
0.585786437626904951198311275790Sub(2, Sqrt(2))     [f9190b 8c368f]
2 (#513)
0.587785252292473129168705954639Im(Exp(Div(Mul(Pi, ConstI), 5)))     [7a56c2]
Im(Exp(Div(Mul(Mul(4, Pi), ConstI), 5)))     [7a56c2]
Neg(Im(Neg(Exp(Div(Mul(Pi, ConstI), 5)))))     [7a56c2]
Neg(Im(Neg(Exp(Div(Mul(Mul(4, Pi), ConstI), 5)))))     [7a56c2]
1 (#3069)
0.587974282891712058733172458782JacobiTheta(3, 0, Add(1, Div(ConstI, 2)))     [324483]
Mul(Brackets(Div(Mul(Pow(Sub(Sqrt(2), 1), Div(2, 3)), Pow(Add(4, Mul(3, Sqrt(2))), Div(1, 12))), Pow(2, Div(7, 24)))), JacobiTheta(3, 0, ConstI))     [324483]
1 (#2633)
0.592382781332415885290363374492DedekindEta(Mul(2, ConstI))     [87e9ed]
Div(DedekindEta(ConstI), Pow(2, Div(3, 8)))     [87e9ed]
1 (#2976)
0.592386913044362132288518432670Mul(Mul(Pow(2, Neg(Div(7, 16))), Sqrt(Sub(Sqrt(2), 1))), Pow(Add(Sqrt(2), 1), Div(1, 4)))     [2f3ed3 dd5f43]
2 (#684)
0.599070117367796103719961246140Im(EllipticE(2))     [5d2c01]
Re(EllipticE(2))     [5d2c01]
Im(AGM(1, ConstI))     [69d0a3]
Re(AGM(1, ConstI))     [69d0a3]
4 of 15 expressions shown
4 (#236)
0.600000000000000000000000000000Decimal("0.6")     [855201]
1 (#1087)
0.602067430239745495326183060367KeiperLiLambda(29)     [faf448]
1 (#974)
0.603244281209446206191429224535BarnesG(Div(1, 2))     [8b7991]
Div(Mul(Pow(2, Div(1, 24)), Exp(Div(1, 8))), Mul(Pow(Pi, Div(1, 4)), Pow(ConstGlaisher, Div(3, 2))))     [8b7991]
1 (#3223)
0.604599788078072616864692752547Div(Pi, Sqrt(27))     [d83109]
DirichletL(1, DirichletCharacter(3, 2))     [d83109]
1 (#3071)
0.607927101854026628663276779258Div(6, Pow(Pi, 2))     [0477b3 3bf702 3b43b0 f88596]
SequenceLimit(Div(Sum(Cardinality(DirichletGroup(q)), For(q, 1, N)), Mul(Div(1, 2), Pow(N, 2))), For(N, Infinity))     [f88596]
SequenceLimit(Div(Sum(Cardinality(PrimitiveDirichletCharacters(q)), For(q, 1, N)), Sum(Cardinality(DirichletGroup(q)), For(q, 1, N))), For(N, Infinity))     [3b43b0]
4 (#274)
0.614926627446000735150922369094AiryBi(0)     [4d65e5 bd319e 9a8d4d]
Div(1, Mul(Pow(3, Div(1, 6)), Gamma(Div(2, 3))))     [9a8d4d]
3 (#422)
0.616850275068084913677155687492Div(Pow(Pi, 2), 16)     [5c9675 997777]
2 (#510)
0.618033988749894848204586834366Sub(GoldenRatio, 1)     [31f52c 05209f]
Div(1, GoldenRatio)     [2e0596 31f52c 6d2709]
Div(Sub(Sqrt(5), 1), 2)     [344963]
Neg(Sub(1, GoldenRatio))     [ebfcd8 77c324]
4 of 7 expressions shown
8 (#123)
0.618459743027114520771155860493KeiperLiLambda(30)     [faf448]
1 (#975)
0.623225240140230513394020080251Re(CarlsonRC(1, -1))     [25435b]
Neg(Im(CarlsonRC(-1, 1)))     [7ea1ad]
Div(Mul(Sqrt(2), Log(Add(1, Sqrt(2)))), 2)     [7ea1ad 25435b]
Im(Mul(Div(Mul(Sqrt(2), Log(Add(1, Sqrt(2)))), 2), ConstI))     [7ea1ad]
4 of 6 expressions shown
2 (#532)
0.624181490010165748253394493143Div(Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 4)), Pow(Add(1, Sqrt(2)), Div(1, 16)))     [0701dc]
1 (#3018)
0.625000000000000000000000000000Div(5, 8)     [0701dc]
1 (#3024)
0.628318530717958647692528676656Div(Pi, 5)     [98a765 47acde]
Im(Div(Mul(Pi, ConstI), 5))     [7a56c2]
Arg(Exp(Div(Mul(Pi, ConstI), 5)))     [7a56c2]
Neg(Arg(Neg(Exp(Div(Mul(Mul(4, Pi), ConstI), 5)))))     [7a56c2]
4 of 5 expressions shown
3 (#279)
0.635420293110300637837690015481DedekindEta(Mul(Sqrt(3), ConstI))     [e3e4c5]
Mul(Div(Pow(3, Div(1, 8)), Pow(2, Div(4, 3))), Div(Pow(Gamma(Div(1, 3)), Div(3, 2)), Pi))     [e3e4c5]
1 (#3025)
0.636619772367581343075535053490Div(2, Pi)     [799b5e 47acde fdc94c d6703a 6fce07 d5b7e8]
Sinc(Div(Pi, 2))     [fdc94c]
Neg(Neg(Div(2, Pi)))     [d5b7e8]
Im(Div(Mul(2, ConstI), Pi))     [c18c95]
4 of 7 expressions shown
8 (#121)
0.643594252905582624735443437418Sqrt(Sub(Sqrt(2), 1))     [2f3ed3 dd5f43]
2 (#686)
0.643805509807655071153017462540CarlsonRD(2, 2, 1)     [eda57d]
CarlsonRJ(1, 2, 2, 1)     [a1414f]
CarlsonRJ(1, 1, 1, 2)     [b1c84e]
Sub(3, Div(Mul(3, Pi), 4))     [b1c84e eda57d a1414f]
3 (#323)
0.644934066848226436472415166646HurwitzZeta(2, 2)     [ac8d3c]
DigammaFunction(2, 1)     [fa0292]
Sub(Div(Pow(Pi, 2), 6), 1)     [fa0292 ac8d3c]
2 (#476)
0.655514388573029952616209897473Div(Pow(Gamma(Div(1, 4)), 2), Mul(8, Sqrt(Mul(2, Pi))))     [3f1547 84f403]
2 (#539)
0.656954145193583604441760625638Neg(Sub(Add(Add(Div(Pi, 8), Div(ConstGamma, 4)), Div(Log(Mul(8, Pi)), 4)), 2))     [7783f9]
1 (#2503)
0.659529712784861798073438197304Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 4))     [0701dc]
1 (#3019)
0.662337782140525953155821498762Pow(3, Neg(Div(3, 8)))     [675f23]
1 (#2683)
0.662453004006613464037829088912Mul(Pow(Sub(Sqrt(2), 1), Div(2, 3)), Pow(Add(4, Mul(3, Sqrt(2))), Div(1, 12)))     [324483]
1 (#2635)
0.664078308635359659719767644331Im(Div(Mul(Mul(21, Sqrt(10)), ConstI), 100))     [6ae250]
Im(Add(Div(1, 2), Div(Mul(Mul(21, Sqrt(10)), ConstI), 100)))     [6ae250]
1 (#3052)
0.666355847615437348636752272710Mul(2, Pow(ConstGamma, 2))     [a4f9c9]
1 (#3165)
0.666666666666666666666666666667Div(2, 3)     [bd319e 693cfe 1a15f9 01bbb6 e72e96 588889 324483 9a8d4d fb7a63 c362e8  ... 10 of 16 shown]
Integral(Div(Mul(Pow(JacobiTheta(2, 0, Mul(ConstI, t)), 4), Pow(JacobiTheta(4, 0, Mul(ConstI, t)), 2)), Add(1, Pow(t, 2))), For(t, 0, Infinity))     [1a15f9]
2 of 2 expressions shown
16 (#78)
0.669596543054548098937767995422Div(Mul(7, RiemannZeta(3)), Mul(4, Pi))     [d6703a]
1 (#3121)
0.674900000000000000000000000000Decimal("0.6749")     [e7b5be]
1 (#2530)
0.693147180559945309417232121458Log(2)     [8c368f 177de7 e4cdf1 bad5d9 5df909 dad27b 4f3d2b d496b8 2e40b8 140815  ... 10 of 17 shown]
Neg(Neg(Log(2)))     [4f3d2b]
3 of 3 expressions shown
17 (#72)
0.693846074606742711934889485612Mul(ConstGamma, RiemannZeta(3))     [a4f9c9]
1 (#3167)
0.700000000000000000000000000000Decimal("0.7")     [3009a8]
Im(Mul(Decimal("0.7"), ConstI))     [3009a8]
Im(Add(Decimal("-0.8"), Mul(Decimal("0.7"), ConstI)))     [3009a8]
1 (#2724)
0.707106781186547524400844362105Sqrt(Div(1, 2))     [61480c]
Div(1, Sqrt(2))     [61480c 6d9ceb 0ad836 13c539 042551 63ba30]
Div(Sqrt(2), 2)     [61480c 4d7098 e3896e 5fc688 14f8c2]
Sin(Div(Pi, 4))     [5fc688]
4 of 12 expressions shown
14 (#86)
0.711566197550572432096973806086MultiZetaValue(2, 3)     [856317]
Sub(Mul(Div(9, 2), RiemannZeta(5)), Mul(Mul(2, RiemannZeta(2)), RiemannZeta(3)))     [856317]
1 (#3175)
0.717770011046129997821193223666Pow(AGM(1, Div(1, Sqrt(2))), 2)     [6d9ceb]
1 (#1230)
0.718750000000000000000000000000Div(23, 32)     [a1e634]
1 (#1305)
0.732050807568877293527446341506Sub(Sqrt(3), 1)     [669765 5384f3]
2 (#695)
0.738413072969749655693453740187Pow(2, Neg(Div(7, 16)))     [3fb309 8c4ab4 2f3ed3 6cbce8 dd5f43]
5 (#224)
0.750000000000000000000000000000Div(3, 4)     [ce66a9 d3b45d c4febd 4d2c10 e2035a cb6c9c fb7a63 d15f11 b347d3 fa8e96  ... 10 of 34 shown]
Neg(Neg(Div(3, 4)))     [303827 3047b1]
Im(Mul(Div(3, 4), ConstI))     [c2c002 d3b45d c4febd e2035a 9b868d 80f43a 0ce854 fa8e96]
Im(Add(Div(1, 3), Mul(Div(3, 4), ConstI)))     [9b868d c2c002 d3b45d e2035a]
4 of 5 expressions shown
34 (#39)
0.757189020329903296450141053464Sub(Sub(Div(Mul(Sqrt(3), Pi), 2), ConstGamma), Mul(2, Log(2)))     [967bbb]
1 (#3137)
0.760050227574557407370231819546Pow(2, Neg(Div(19, 48)))     [675f23]
1 (#2681)
0.763932022500210303590826331269Sub(3, Sqrt(5))     [22b67a da1873]
2 (#579)
0.768225422326056659002594179576DedekindEta(ConstI)     [7cc3d3 9ce413 62ffb3 5706ab e9a269 9b8c9f 3a56d8 87e9ed be2f32 0701dc  ... 10 of 11 shown]
Div(Gamma(Div(1, 4)), Mul(2, Pow(Pi, Div(3, 4))))     [9b8c9f]
2 of 2 expressions shown
11 (#104)
0.775363592058335978822397806374Div(Mul(20, RiemannZeta(3)), Pow(Pi, 3))     [45267a]
Integral(Div(Pow(JacobiTheta(4, 0, Mul(ConstI, t)), 8), Add(1, Pow(t, 2))), For(t, 0, Infinity))     [45267a]
1 (#2720)
0.785398163397448309615660845820Atan(1)     [157c6c 0c9939]
Div(Pi, 4)     [47acde 71a0ff 6c3ba9 cd55cf 157c6c 79f20e 08cda4 3b8c97 6d3591 8a9884  ... 10 of 25 shown]
CarlsonRC(1, 2)     [eac389]
Arg(Sqrt(ConstI))     [0ad836]
4 of 35 expressions shown
52 (#24)
0.785800000000000000000000000000Decimal("0.7858")     [7f3485]
1 (#2531)
0.788607832450766430303256045041Div(Add(1, ConstGamma), 2)     [0ad263]
1 (#3245)
0.788740000000000000000000000000Decimal("0.788740")     [1c770c]
1 (#3247)
0.789262243416320683773084089643Pow(Add(Sub(-1, Sqrt(3)), Mul(Sqrt(2), Parentheses(Pow(3, Div(3, 4))))), Div(1, 3))     [675f23]
1 (#2692)
0.789582239399523033480199060779Mul(4, Atan(Div(1, 5)))     [5278da]
1 (#1106)
0.790569415042094832999723386108Abs(Add(Div(1, 4), Mul(Div(3, 4), ConstI)))     [c4febd 80f43a 0ce854 fa8e96]
4 (#266)
0.792000000000000000000000000000Decimal("0.792")     [512beb]
1 (#3212)
0.793730335047640519449985183941Re(DedekindEta(Exp(Div(Mul(Mul(2, Pi), ConstI), 3))))     [204acd 4af6db]
Re(Mul(Exp(Neg(Div(Mul(Pi, ConstI), 24))), Div(Mul(Pow(3, Div(1, 8)), Pow(Gamma(Div(1, 3)), Div(3, 2))), Mul(2, Pi))))     [204acd]
2 (#716)
0.798119294034259794176243247335Mul(Mul(Pow(2, Neg(Div(19, 48))), Pow(3, Neg(Div(3, 8)))), Pow(Add(Add(Sub(2, Mul(3, Sqrt(2))), Pow(3, Div(5, 4))), Pow(3, Div(3, 4))), Div(1, 3)))     [675f23]
1 (#2679)
0.800000000000000000000000000000Div(4, 5)     [adf83a]
Decimal("0.8")     [855201]
Neg(Decimal("-0.8"))     [3009a8]
Neg(Re(Add(Decimal("-0.8"), Mul(Decimal("0.7"), ConstI))))     [3009a8]
3 (#292)
0.800190821403063368180998266976Mul(Mul(2, ConstGamma), Log(2))     [70a705]
1 (#2518)
0.800579402820038020982754817769Abs(DedekindEta(Exp(Div(Mul(Mul(2, Pi), ConstI), 3))))     [204acd 4af6db]
Div(Mul(Pow(3, Div(1, 8)), Pow(Gamma(Div(1, 3)), Div(3, 2))), Mul(2, Pi))     [204acd]
Abs(Mul(Exp(Neg(Div(Mul(Pi, ConstI), 24))), Div(Mul(Pow(3, Div(1, 8)), Pow(Gamma(Div(1, 3)), Div(3, 2))), Mul(2, Pi))))     [204acd]
2 (#718)
0.806042856882309025598780928932Div(Log(Mul(8, Pi)), 4)     [7783f9]
1 (#2507)
0.809016994374947424102293417183Cos(Div(Pi, 5))     [98a765]
Sin(Div(Mul(3, Pi), 10))     [487e35]
Re(Exp(Div(Mul(Pi, ConstI), 5)))     [7a56c2]
Neg(Re(Neg(Exp(Div(Mul(Pi, ConstI), 5)))))     [7a56c2]
4 of 6 expressions shown
3 (#305)
0.811742425283353643637002772406MultiZetaValue(2, 2)     [62de01]
Mul(Div(3, 4), RiemannZeta(4))     [62de01]
1 (#3168)
0.812500000000000000000000000000Div(13, 16)     [3a56d8]
1 (#2984)
0.818240824176421985149189254931Sub(Div(Mul(16, ConstCatalan), Pow(Pi, 2)), Div(2, 3))     [86d68c]
Integral(Div(Pow(JacobiTheta(4, 0, Mul(ConstI, t)), 6), Add(1, Pow(t, 2))), For(t, 0, Infinity))     [86d68c]
1 (#2718)
0.819648389315024712140031109218Pow(Mul(Sub(Sqrt(2), 1), Sub(Sqrt(3), 1)), Div(1, 6))     [669765]
1 (#2603)
0.820738150149675393478850951243Abs(Add(Div(1, 3), Mul(Div(3, 4), ConstI)))     [9b868d c2c002 d3b45d e2035a]
4 (#268)
0.822467033424113218236207583323Div(Pow(Pi, 2), 12)     [11302a]
Sum(Div(Pow(-1, Add(n, 1)), Pow(n, 2)), For(n, 1, Infinity))     [11302a]
1 (#1136)
0.826993343132688074266989747469Sinc(Div(Pi, 3))     [340936]
Div(Mul(3, Sqrt(3)), Mul(2, Pi))     [340936]
Hypergeometric2F1(Neg(Div(1, 3)), Div(1, 3), 1, 1)     [68b73d]
2 (#498)
0.831264097624816225287788824481Abs(Add(Div(1, 2), Div(Mul(Mul(21, Sqrt(10)), ConstI), 100)))     [6ae250]
1 (#3053)
0.833040550904693671315477685636Im(CarlsonRD(1, -1, -1))     [3047b1]
Im(CarlsonRJ(1, -1, -1, -1))     [303827]
Im(Div(Mul(Mul(Mul(3, Sqrt(2)), Pi), ConstI), 16))     [303827 3047b1]
Im(Add(Sub(Neg(Div(3, 4)), Div(Mul(Mul(3, Sqrt(2)), Log(Add(1, Sqrt(2)))), 8)), Div(Mul(Mul(Mul(3, Sqrt(2)), Pi), ConstI), 16)))     [303827 3047b1]
2 (#554)
0.833333333333333333333333333333Div(5, 6)     [921d61 967bbb 4d1f6b 6ae250 edad97]
5 (#195)
0.834626841674073186281429732799Pow(JacobiTheta(4, 0, ConstI), 2)     [7b362f]
1 (#1228)
0.837877066409345483560659472811Sub(Log(Mul(2, Pi)), 1)     [dbfd5b 0ad263 f50c74 a54fb0]
4 (#277)
0.840896415253714543031125476233Pow(2, Neg(Div(1, 4)))     [4c8873 7f9273 7d7c65 95e9e4]
4 (#270)
0.842875177406298021435601828900Div(EllipticK(Div(1, 4)), 2)     [aac129]
IncompleteEllipticF(Div(Pi, 6), 4)     [aac129]
Re(IncompleteEllipticF(Div(Pi, 6), 4))     [aac129]
1 (#1246)
0.843511841685034634002620052000Integral(Div(1, Pow(Sinc(x), 2)), For(x, 0, Div(Pi, 4)))     [5c9675]
Sub(Add(Div(Mul(Pi, Log(2)), 4), ConstCatalan), Div(Pow(Pi, 2), 16))     [5c9675]
1 (#1192)
0.847213084793979086606499123482Abs(EllipticE(2))     [5d2c01]
Abs(AGM(1, ConstI))     [69d0a3]
AGM(1, Div(1, Sqrt(2)))     [6d9ceb]
AGM(1, Div(Sqrt(2), 2))     [e3896e]
4 of 9 expressions shown
6 (#154)
0.847213085747693111396791175398Mul(Div(Add(Sqrt(Add(13, Sqrt(7))), Sqrt(Add(7, Mul(3, Sqrt(7))))), 14), Pow(Parentheses(28), Div(1, 8)))     [72f583]
1 (#2607)
0.848717579723899228608207612277BarnesG(Div(3, 4))     [dc507f]
Div(Mul(Pow(ConstE, Add(Div(3, 32), Div(ConstCatalan, Mul(4, Pi)))), Pow(Gamma(Div(1, 4)), Div(1, 4))), Mul(Mul(Pow(2, Div(1, 8)), Pow(Pi, Div(1, 4))), Pow(ConstGlaisher, Div(9, 8))))     [dc507f]
1 (#3234)
0.854248688935409409498384246361Neg(Add(Neg(Div(7, 2)), Sqrt(7)))     [7cc3d3]
1 (#2999)
0.866025403784438646763723170753Sin(Div(Pi, 3))     [3c833f]
Div(Sqrt(3), 2)     [2371b9 3c833f 3aed02]
IncompleteEllipticE(Div(Pi, 3), 1)     [3aed02]
Im(Exp(Div(Mul(Pi, ConstI), 3)))     [0c7de4 ec0054 0c8084 9aa62c]
4 of 10 expressions shown
26 (#51)
0.867104584539809782565899324904Mul(Mul(Pow(Sub(Sqrt(2), 1), Div(1, 12)), Pow(Add(Sqrt(3), 1), Div(1, 6))), Pow(Add(Sub(-1, Sqrt(3)), Mul(Sqrt(2), Parentheses(Pow(3, Div(3, 4))))), Div(1, 3)))     [675f23]
1 (#2688)
0.872284041065627976175197532171Div(Mul(45, RiemannZeta(3)), Mul(2, Pow(Pi, 3)))     [8a9884]
Mul(Div(Pi, 4), Div(RiemannZeta(3), RiemannZeta(4)))     [8a9884]
Mul(Div(Pi, 4), Sum(Div(Totient(q), Pow(q, 4)), For(q, 1, Infinity)))     [8a9884]
1 (#2879)
0.873006666886740093041584642851Neg(Sub(StieltjesGamma(1), Mul(Mul(2, ConstGamma), Log(2))))     [70a705]
1 (#2517)
0.875000000000000000000000000000Div(7, 8)     [390158 e2bc80]
Neg(Neg(Div(7, 8)))     [e2bc80]
2 (#699)
0.881373587019543025232609324980CarlsonRC(2, 1)     [a15c03]
CarlsonRF(1, 1, 2)     [4cd504]
Log(Add(1, Sqrt(2)))     [7ea1ad f47947 534335 6e9544 f5d489 303827 4d7098 25435b e04867 4cd504  ... 10 of 17 shown]
IncompleteEllipticF(Div(Pi, 4), 1)     [f5d489]
4 of 4 expressions shown
17 (#74)
0.882542400610606373585825728472Div(Mul(4, Log(2)), Pi)     [e4cdf1]
Integral(Div(Pow(JacobiTheta(4, 0, Mul(ConstI, t)), 4), Add(1, Pow(t, 2))), For(t, 0, Infinity))     [e4cdf1]
1 (#2717)
0.885600000000000000000000000000Decimal("0.8856")     [09e2ed]
1 (#1471)
0.885603194410888700278815900583Decimal("0.885603194410888700278815900583")     [e010c9]
1 (#1475)
0.886226925452758013649083741671Div(Sqrt(Pi), 2)     [48ac55]
Gamma(Div(3, 2))     [48ac55]
1 (#1473)
0.890729412672261240642726801919Neg(DigammaFunction(Div(5, 6)))     [967bbb]
Neg(Sub(Sub(Sub(Div(Mul(Sqrt(3), Pi), 2), ConstGamma), Mul(2, Log(2))), Div(Mul(3, Log(3)), 2)))     [967bbb]
1 (#3136)
0.894427190999915878563669467493Div(2, Sqrt(5))     [d0d91a 223ce1 fd732d c4d78a]
4 (#257)
0.898605176051694155579941869210Div(Mul(Mul(3, Sqrt(2)), Pow(Pi, Div(3, 2))), Mul(2, Pow(Gamma(Div(1, 4)), 2)))     [62b0c4 c05ed8 060366 2dcf0c]
Re(Mul(Div(Mul(Mul(3, Sqrt(2)), Pow(Pi, Div(3, 2))), Mul(2, Pow(Gamma(Div(1, 4)), 2))), Add(1, ConstI)))     [62b0c4 2dcf0c]
Im(Mul(Div(Mul(Mul(3, Sqrt(2)), Pow(Pi, Div(3, 2))), Mul(2, Pow(Gamma(Div(1, 4)), 2))), Add(1, ConstI)))     [62b0c4 2dcf0c]
4 (#244)
0.900316316157106069555199191007Sinc(Div(Pi, 4))     [c9ead2]
Div(Mul(2, Sqrt(2)), Pi)     [c9ead2]
1 (#1183)
0.906899682117108925297039128821Div(Mul(Sqrt(3), Pi), 6)     [45a969 98f642]
Neg(Neg(Div(Mul(Sqrt(3), Pi), 6)))     [98f642]
2 (#723)
0.913579138156116821407242593401JacobiTheta(4, 0, ConstI)     [3fb309 8c4ab4 7d7c65 7b362f 2f3ed3 66df95 dd5f43]
JacobiTheta(2, 0, ConstI)     [7d7c65]
JacobiTheta(3, 0, Add(1, ConstI))     [4c8873]
Mul(Brackets(Pow(2, Neg(Div(1, 4)))), JacobiTheta(3, 0, ConstI))     [7d7c65 4c8873]
4 of 5 expressions shown
8 (#124)
0.915965594177219015054603514932ConstCatalan     [ce66a9 1f1fb4 d6703a fd82ab c2976e ba58e0 79f20e 08cda4 6d3591 ed4cca  ... 10 of 47 shown]
Im(PolyLog(2, ConstI))     [1d65c2 208da7]
Im(Mul(ConstCatalan, ConstI))     [208da7]
DirichletL(2, DirichletCharacter(4, 3))     [9e9922]
4 of 37 expressions shown
47 (#28)
0.917004043204671231743541594794Pow(2, Neg(Div(1, 8)))     [b58070]
1 (#2642)
0.918938533204672741780329736406Div(Log(Mul(2, Pi)), 2)     [37a95a 99a9c6 2398a1 3544a0 f3b870 4a3612]
Mul(Div(1, 2), Log(Mul(2, Pi)))     [47acde f50c74]
8 (#122)
0.920435368044324696354816069490Mul(Pow(2, Neg(Div(7, 16))), Pow(Add(Sqrt(2), 1), Div(1, 4)))     [6cbce8 3fb309 8c4ab4]
3 (#428)
0.920441775846998444623749399480Div(Pow(Add(Add(1, Sqrt(3)), Mul(Sqrt(2), Pow(Parentheses(27), Div(1, 4)))), Div(1, 3)), Mul(Mul(Pow(2, Div(11, 24)), Pow(3, Div(3, 8))), Pow(Sub(Sqrt(3), 1), Div(1, 6))))     [5384f3]
1 (#2646)
0.920441787813202973933971869405Mul(Pow(2, Neg(Div(7, 8))), Pow(Add(Add(Add(16, Mul(15, Pow(2, Div(1, 4)))), Mul(12, Sqrt(2))), Mul(9, Pow(8, Div(1, 4)))), Div(1, 8)))     [e2bc80]
1 (#2656)
0.920441787835549175608363459758Div(Pow(2, Div(7, 8)), Mul(Sub(Pow(5, Div(1, 4)), 1), Sqrt(Add(Mul(5, Sqrt(5)), 5))))     [390158]
1 (#2668)
0.920441787835590905860261583223Div(Mul(Mul(Pow(2, Neg(Div(19, 48))), Pow(3, Neg(Div(3, 8)))), Pow(Add(Add(Sub(2, Mul(3, Sqrt(2))), Pow(3, Div(5, 4))), Pow(3, Div(3, 4))), Div(1, 3))), Mul(Mul(Pow(Sub(Sqrt(2), 1), Div(1, 12)), Pow(Add(Sqrt(3), 1), Div(1, 6))), Pow(Add(Sub(-1, Sqrt(3)), Mul(Sqrt(2), Parentheses(Pow(3, Div(3, 4))))), Div(1, 3))))     [675f23]
1 (#2678)
0.920441787835590983934917130750Div(Add(Add(3, Sqrt(5)), Mul(Add(Add(Sqrt(3), Sqrt(5)), Pow(60, Div(1, 4))), Pow(Add(2, Sqrt(3)), Div(1, 3)))), Mul(3, Sqrt(Add(10, Mul(10, Sqrt(5))))))     [6ade92]
1 (#2621)
0.920441787836558457569186494962Div(Add(1, Pow(Mul(2, Add(Sqrt(3), 1)), Div(1, 3))), 3)     [8356db]
1 (#2617)
0.920441788353665042026379735296Sqrt(Mul(Div(Add(Sqrt(Add(13, Sqrt(7))), Sqrt(Add(7, Mul(3, Sqrt(7))))), 14), Pow(Parentheses(28), Div(1, 8))))     [72f583]
1 (#2606)
0.920441799824183523246084862020Div(Pow(Add(Sub(Add(Add(Add(-4, Mul(3, Sqrt(2))), Pow(3, Div(5, 4))), Mul(2, Sqrt(3))), Pow(3, Div(3, 4))), Mul(Mul(2, Sqrt(2)), Parentheses(Pow(3, Div(3, 4))))), Div(1, 3)), Mul(Mul(2, Parentheses(Pow(3, Div(3, 8)))), Pow(Mul(Sub(Sqrt(2), 1), Sub(Sqrt(3), 1)), Div(1, 6))))     [669765]
1 (#2594)
0.920442065259926035765365194211Div(1, Sqrt(Sub(Mul(5, Sqrt(5)), 10)))     [483e7e]
Div(Sqrt(Add(5, Mul(2, Sqrt(5)))), Pow(5, Div(3, 4)))     [cb6c9c]
2 (#692)
0.920448207626857271515562738117Div(Add(1, Pow(2, Neg(Div(1, 4)))), 2)     [95e9e4]
1 (#2587)
0.920590346252050823715068071627Div(Sqrt(Add(Sqrt(3), 1)), Mul(Pow(2, Div(1, 4)), Pow(3, Div(3, 8))))     [f12e20]
1 (#2583)
0.922784335098467139393487909918DigammaFunction(3)     [75f9bf]
Sub(Div(3, 2), ConstGamma)     [75f9bf]
1 (#3123)
0.923879532511286756128183189397Div(Sqrt(Add(Sqrt(2), 2)), 2)     [cf3c8e]
1 (#2580)
0.925426960095780251585316506689Arg(Add(Div(1, 2), Div(Mul(Mul(21, Sqrt(10)), ConstI), 100)))     [6ae250]
1 (#3054)
0.927037338650685959216925173598CarlsonRF(0, 2, 4)     [4c1988]
Div(Pow(Gamma(Div(1, 4)), 2), Mul(8, Sqrt(Pi)))     [2573ba 3b272e 9f3474 4c1988]
4 (#237)
0.929184648969328764318121433933Pow(Sub(Sqrt(2), 1), Div(1, 12))     [675f23]
1 (#2690)
0.934837860210345770091030120376Div(Mul(Mul(3, Sqrt(2)), Log(Add(1, Sqrt(2)))), 4)     [4c1db8 534335 545e8b e04867]
4 (#249)
0.938760470531896231282382701319Abs(PolyLog(2, ConstI))     [1d65c2 208da7]
Abs(Add(Neg(Div(Pow(Pi, 2), 48)), Mul(ConstCatalan, ConstI)))     [208da7]
2 (#505)
0.942477796076937971538793014984Div(Mul(3, Pi), 10)     [487e35]
1 (#1171)
0.946441393359668409691087120864Mul(Div(1, 2), Sqrt(Add(-7, Mul(4, Sqrt(7)))))     [7cc3d3]
1 (#3000)
0.949343841329227700533630424180Pow(Sub(Sqrt(3), 1), Div(1, 6))     [5384f3]
1 (#2652)
0.951056516295153572116439333379Im(Exp(Div(Mul(Mul(3, Pi), ConstI), 5)))     [7a56c2]
Im(Exp(Div(Mul(Mul(2, Pi), ConstI), 5)))     [7a56c2]
Neg(Im(Neg(Exp(Div(Mul(Mul(2, Pi), ConstI), 5)))))     [7a56c2]
Neg(Im(Neg(Exp(Div(Mul(Mul(3, Pi), ConstI), 5)))))     [7a56c2]
1 (#3070)
0.954929658551372014613302580235Div(3, Pi)     [45740a a691b3]
Sinc(Div(Pi, 6))     [45740a]
EisensteinE(2, ConstI)     [a691b3]
2 (#508)
0.955049447256928004476190520543CarlsonRG(0, 1, 2)     [84f403]
Add(Div(Pow(Gamma(Div(1, 4)), 2), Mul(8, Sqrt(Mul(2, Pi)))), Div(Pow(Pi, Div(3, 2)), Mul(Sqrt(2), Pow(Gamma(Div(1, 4)), 2))))     [3f1547 84f403]
Mul(Add(Div(Pow(Gamma(Div(1, 4)), 2), Mul(8, Sqrt(Mul(2, Pi)))), Div(Pow(Pi, Div(3, 2)), Mul(Sqrt(2), Pow(Gamma(Div(1, 4)), 2)))))     [3f1547]
2 (#538)
0.962423650119206894995517826849Mul(2, Log(GoldenRatio))     [c9d117]
Neg(Log(Div(Sub(3, Sqrt(5)), 2)))     [22b67a da1873]
3 (#336)
0.965925826289068286749743199729Re(Exp(Div(Mul(Pi, ConstI), 12)))     [1bae52]
Re(Exp(Div(Mul(ConstI, Pi), 12)))     [0abbe1]
Re(Exp(Neg(Div(Mul(ConstI, Pi), 12))))     [175b7a]
3 (#314)
0.970562748477140585620264690516Sub(Mul(12, Sqrt(2)), 16)     [e30d7e 4877f2]
ModularLambda(Div(ConstI, 2))     [4877f2]
2 (#535)
0.975000000000000000000000000000Decimal("0.975")     [9697b8]
1 (#3113)
0.979455872953828149250960320620Mul(48, Atan(Div(1, 49)))     [8332d8]
1 (#1118)
0.979914652507456616688329924845Mul(4, Atan(Div(1, 4)))     [7ce79e]
1 (#1111)
0.982793723247329067985710611015Arg(Add(2, Mul(3, ConstI)))     [0e2bcb]
1 (#1089)
0.991444861373810411144557526929Re(Exp(Div(Mul(Pi, ConstI), 24)))     [a1a3d4]
Re(Exp(Neg(Div(Mul(Pi, ConstI), 24))))     [204acd]
2 (#719)
0.993580661893363758624809601557Sub(Div(Pi, 2), ConstGamma)     [f93bae]
1 (#3132)
0.996265114560907135789957638523JacobiTheta(3, 0, Add(1, Mul(2, ConstI)))     [b58070]
Mul(Brackets(Pow(2, Neg(Div(1, 8)))), JacobiTheta(3, 0, ConstI))     [b58070]
1 (#2640)
0.999993025315287582009312256391JacobiTheta(3, 0, Add(1, Mul(4, ConstI)))     [6cbce8]
Mul(Brackets(Mul(Pow(2, Neg(Div(7, 16))), Pow(Add(Sqrt(2), 1), Div(1, 4)))), JacobiTheta(3, 0, ConstI))     [6cbce8 3fb309 8c4ab4]
3 (#427)
0.999999986975175727840198543576JacobiTheta(3, 0, Add(1, Mul(6, ConstI)))     [5384f3]
Mul(Brackets(Div(Pow(Add(Add(1, Sqrt(3)), Mul(Sqrt(2), Pow(Parentheses(27), Div(1, 4)))), Div(1, 3)), Mul(Mul(Pow(2, Div(11, 24)), Pow(3, Div(3, 8))), Pow(Sub(Sqrt(3), 1), Div(1, 6))))), JacobiTheta(3, 0, ConstI))     [5384f3]
1 (#2644)
0.999999999975676886581181383205JacobiTheta(3, 0, Add(1, Mul(8, ConstI)))     [e2bc80]
Mul(Brackets(Mul(Pow(2, Neg(Div(7, 8))), Pow(Add(Add(Add(16, Mul(15, Pow(2, Div(1, 4)))), Mul(12, Sqrt(2))), Mul(9, Pow(8, Div(1, 4)))), Div(1, 8)))), JacobiTheta(3, 0, ConstI))     [e2bc80]
1 (#2653)
0.999999999985293718649943656625Div(467807924713440738696537864469, 467807924720320453655260875000)     [af8328]
1 (#1185)
0.999999999999954577978633518123JacobiTheta(3, 0, Add(1, Mul(10, ConstI)))     [390158]
Mul(Brackets(Div(Pow(2, Div(7, 8)), Mul(Sub(Pow(5, Div(1, 4)), 1), Sqrt(Add(Mul(5, Sqrt(5)), 5))))), JacobiTheta(3, 0, ConstI))     [390158]
1 (#2665)
0.999999999999999915176976339678JacobiTheta(3, 0, Add(1, Mul(12, ConstI)))     [675f23]
Mul(Brackets(Div(Mul(Mul(Pow(2, Neg(Div(19, 48))), Pow(3, Neg(Div(3, 8)))), Pow(Add(Add(Sub(2, Mul(3, Sqrt(2))), Pow(3, Div(5, 4))), Pow(3, Div(3, 4))), Div(1, 3))), Mul(Mul(Pow(Sub(Sqrt(2), 1), Div(1, 12)), Pow(Add(Sqrt(3), 1), Div(1, 6))), Pow(Add(Sub(-1, Sqrt(3)), Mul(Sqrt(2), Parentheses(Pow(3, Div(3, 4))))), Div(1, 3))))), JacobiTheta(3, 0, ConstI))     [675f23]
1 (#2675)
1.000000000000000000000000000001     [23256b 848d97 f0d72c a891da 1eeccf bcdfc6 4b040d 42d727 c19cd6 a0ba58  ... 10 of 1910 shown]
Exp(0)     [27ca8d]
Sinc(0)     [b18020]
Neg(-1)     [1eeccf 5e1d3b 72cef9 27586f a68e0e 3df748 2760e7 5dc1c0 71a264 14a365  ... 10 of 346 shown]
4 of 125 expressions shown
2182 (#1)
1.00000000000000088817842109308RiemannZeta(50)     [e93ca8]
1 (#885)
1.00000000000000177635684357912RiemannZeta(49)     [e93ca8]
1 (#884)
1.00000000000000355271369133711RiemannZeta(48)     [e93ca8]
1 (#883)
1.00000000000000710542739521085RiemannZeta(47)     [e93ca8]
1 (#882)
1.00000000000001421085482803161RiemannZeta(46)     [e93ca8]
1 (#881)
1.00000000000002842170976889302RiemannZeta(45)     [e93ca8]
1 (#880)
1.00000000000005684341987627586RiemannZeta(44)     [e93ca8]
1 (#879)
1.00000000000011368684076802278RiemannZeta(43)     [e93ca8]
1 (#878)
1.00000000000022737368458246525RiemannZeta(42)     [e93ca8]
1 (#877)
1.00000000000045474737830421540RiemannZeta(41)     [e93ca8]
1 (#876)
1.00000000000090949478402638893RiemannZeta(40)     [e93ca8 7cb17f]
Mul(Div(261082718496449122051, 20080431172289638826798401128390556640625), Pow(Pi, 40))     [7cb17f]
2 (#464)
1.00000000000105109703520128971JacobiTheta(3, 0, Mul(9, ConstI))     [8356db]
Mul(Brackets(Div(Add(1, Pow(Mul(2, Add(Sqrt(3), 1)), Div(1, 3))), 3)), JacobiTheta(3, 0, ConstI))     [8356db]
1 (#2616)
1.00000000000181898965030706595RiemannZeta(39)     [e93ca8]
1 (#875)
1.00000000000363797954737865119RiemannZeta(38)     [e93ca8 7cb17f]
Mul(Div(308420411983322, 2403467618492375776343276883984375), Pow(Pi, 38))     [7cb17f]
2 (#463)
1.00000000000727595983505748101RiemannZeta(37)     [e93ca8]
1 (#874)
1.00000000001455192189104198424RiemannZeta(36)     [e93ca8 7cb17f]
Mul(Div(26315271553053477373, 20777977561866588586487628662044921875), Pow(Pi, 36))     [7cb17f]
2 (#462)
1.00000000002910385044497099687RiemannZeta(35)     [e93ca8]
1 (#873)
1.00000000005820772087902700889RiemannZeta(34)     [e93ca8 7cb17f]
Mul(Div(151628697551, 12130454581433748587292890625), Pow(Pi, 34))     [7cb17f]
2 (#461)
1.00000000011641550172700519776RiemannZeta(33)     [e93ca8]
1 (#872)
1.00000000023283118336765054920RiemannZeta(32)     [e93ca8 7cb17f]
Mul(Div(7709321041217, 62490220571022341207266406250), Pow(Pi, 32))     [7cb17f]
2 (#460)
1.00000000046566290650337840730RiemannZeta(31)     [e93ca8]
1 (#871)
1.00000000056285369149711054422JacobiTheta(3, 0, Mul(7, ConstI))     [72f583]
Mul(Brackets(Sqrt(Mul(Div(Add(Sqrt(Add(13, Sqrt(7))), Sqrt(Add(7, Mul(3, Sqrt(7))))), 14), Pow(Parentheses(28), Div(1, 8))))), JacobiTheta(3, 0, ConstI))     [72f583]
1 (#2605)
1.00000000093132743241966818287RiemannZeta(30)     [e93ca8 7cb17f]
Mul(Div(6892673020804, 5660878804669082674070015625), Pow(Pi, 30))     [7cb17f]
2 (#459)
1.00000000186265972351304900640RiemannZeta(29)     [e93ca8]
1 (#870)
1.00000000372533402478845705482RiemannZeta(28)     [e93ca8 7cb17f]
Mul(Div(6785560294, 564653660170076273671875), Pow(Pi, 28))     [7cb17f]
2 (#458)
1.00000000745071178983542949198RiemannZeta(27)     [e93ca8]
1 (#869)
1.00000001302482427215980145642JacobiTheta(3, 0, Mul(6, ConstI))     [669765]
Mul(Brackets(Div(Pow(Add(Sub(Add(Add(Add(-4, Mul(3, Sqrt(2))), Pow(3, Div(5, 4))), Mul(2, Sqrt(3))), Pow(3, Div(3, 4))), Mul(Mul(2, Sqrt(2)), Parentheses(Pow(3, Div(3, 4))))), Div(1, 3)), Mul(Mul(2, Parentheses(Pow(3, Div(3, 8)))), Pow(Mul(Sub(Sqrt(2), 1), Sub(Sqrt(3), 1)), Div(1, 6))))), JacobiTheta(3, 0, ConstI))     [669765]
1 (#2593)
1.00000001490155482836504123466RiemannZeta(26)     [e93ca8 7cb17f]
Mul(Div(1315862, 11094481976030578125), Pow(Pi, 26))     [7cb17f]
2 (#457)
1.00000002980350351465228018606RiemannZeta(25)     [e93ca8]
1 (#868)
1.00000005960818905125947961244RiemannZeta(24)     [e93ca8 7cb17f]
Mul(Div(236364091, 201919571963756521875), Pow(Pi, 24))     [7cb17f]
2 (#456)

Copyright (C) Fredrik Johansson and contributors. Fungrim is provided under the MIT license. The source code is on GitHub.

2021-03-15 19:12:00.328586 UTC