Real numbers from 0.00000000000000000000000000000

From Ordner, a catalog of real numbers in Fungrim.

This interval: [0.00000000000000000000000000000, 0.381966011250105151795413165634]

Next interval: [0.381966011250105151795413165634, 1.00000005960818905125947961244]

Decimal	Expression [entries]	Frequency
`0.00000000000000000000000000000`	`0` [`569278` `671fcb` `f0d72c` `1eeccf` `bcdfc6` `c19cd6` `2ea614` `3df748` `c3e340` `a0ba58` ... 10 of 1718 shown] `Sin(0)` [`c52772`] `Arg(1)` [`c423d2`] `Log(1)` [`d496b8` `07731b`] 4 of 79 expressions shown	1719 (#2)
`9.67000000000000000000000000000e-52`	`Decimal("9.67e-52")` [`66df95`]	1 (#2571)
`2.14000000000000000000000000000e-51`	`Decimal("2.14e-51")` [`6a83ad`]	1 (#3116)
`2.51000000000000000000000000000e-51`	`Decimal("2.51e-51")` [`5d4cce`]	1 (#1268)
`3.60000000000000000000000000000e-51`	`Decimal("3.60e-51")` [`e876e8`]	1 (#1097)
`5.83000000000000000000000000000e-51`	`Decimal("5.83e-51")` [`6505a9`]	1 (#1100)
`1.89000000000000000000000000000e-50`	`Decimal("1.89e-50")` [`8697b8`]	1 (#2570)
`3.72000000000000000000000000000e-50`	`Decimal("3.72e-50")` [`08fcaf`]	1 (#1169)
`2.19000000000000000000000000000e-49`	`Decimal("2.19e-49")` [`c0ae99`]	1 (#1791)
`2.44000000000000000000000000000e-49`	`Decimal("2.44e-49")` [`945fa5`]	1 (#1788)
`1.10000000000000000000000000000e-31`	`Decimal("1.10e-31")` [`67f2ef`]	1 (#3059)
`1.51000000000000000000000000000e-31`	`Decimal("1.51e-31")` [`61480c`]	1 (#1182)
`1.72000000000000000000000000000e-31`	`Decimal("1.72e-31")` [`fba07c`]	1 (#2529)
`1.84000000000000000000000000000e-31`	`Decimal("1.84e-31")` [`693cfe`]	1 (#2523)
`2.04000000000000000000000000000e-31`	`Decimal("2.04e-31")` [`807917`]	1 (#2526)
`2.23735150380481508416601318018e-31`	`Abs(Sub(Pi, Div(Log(Add(Pow(640320, 3), 744)), Sqrt(163))))` [`fdc3a3`] `Neg(Sub(Pi, Div(Log(Add(Pow(640320, 3), 744)), Sqrt(163))))` [`fdc3a3`]	1 (#1163)
`2.24000000000000000000000000000e-31`	`Decimal("2.24e-31")` [`fdc3a3`]	1 (#1167)
`2.87000000000000000000000000000e-31`	`Decimal("2.87e-31")` [`be9790`]	1 (#3061)
`3.09000000000000000000000000000e-31`	`Decimal("3.09e-31")` [`b05f2b`]	1 (#1478)
`3.87000000000000000000000000000e-31`	`Decimal("3.87e-31")` [`9a8d4d`]	1 (#2528)
`4.12000000000000000000000000000e-31`	`Decimal("4.12e-31")` [`e010c9`]	1 (#1476)
`4.28000000000000000000000000000e-30`	`Decimal("4.28e-30")` [`1bbbc7`]	1 (#1474)
`1.30018482300686367942812842625e-20`	`Div(261082718496449122051, 20080431172289638826798401128390556640625)` [`7cb17f`]	1 (#1759)
`1.28323098514131433056124384731e-19`	`Div(308420411983322, 2403467618492375776343276883984375)` [`7cb17f`]	1 (#1755)
`1.26649821787031741575893507954e-18`	`Div(26315271553053477373, 20777977561866588586487628662044921875)` [`7cb17f`]	1 (#1752)
`1.24998363856104044899477139412e-17`	`Div(151628697551, 12130454581433748587292890625)` [`7cb17f`]	1 (#1748)
`1.23368440225860373529498016134e-16`	`Div(7709321041217, 62490220571022341207266406250)` [`7cb17f`]	1 (#1745)
`1.21759770145916843655609112676e-15`	`Div(6892673020804, 5660878804669082674070015625)` [`7cb17f`]	1 (#1741)
`1.20172076666538530895459437638e-14`	`Div(6785560294, 564653660170076273671875)` [`7cb17f`]	1 (#1737)
`1.18605087001168271475142410151e-13`	`Div(1315862, 11094481976030578125)` [`7cb17f`]	1 (#1733)
`1.17058534099124419796047222656e-12`	`Div(236364091, 201919571963756521875)` [`7cb17f`]	1 (#1730)
`1.15532162995013120482662733241e-11`	`Div(155366, 13447856940643125)` [`7cb17f`]	1 (#1726)
`1.14025756022960914329319056284e-10`	`Div(174611, 1531329465290625)` [`7cb17f`]	1 (#1723)
`1.12539232584044964271042139920e-9`	`Div(43867, 38979295480125)` [`7cb17f`]	1 (#1720)
`1.11073043949898395380291842580e-8`	`Div(3617, 325641566250)` [`7cb17f`]	1 (#1717)
`1.09629739259368888998518628148e-7`	`Div(2, 18243225)` [`7cb17f`]	1 (#1714)
`2.66764189062422312368932886496e-7`	`Abs(Sub(Pi, Div(355, 113)))` [`1e3a25`] `Neg(Sub(Pi, Div(355, 113)))` [`1e3a25`]	1 (#1161)
`2.67000000000000000000000000000e-7`	`Decimal("2.67e-7")` [`1e3a25`]	1 (#1162)
`1.08220214040319860425680531501e-6`	`Div(691, 638512875)` [`7cb17f`]	1 (#1712)
`9.05444437377355147627220194681e-6`	`Atan(Div(1, 110443))` [`8332d8`]	1 (#1126)
`9.05444437402098820205898065065e-6`	`Div(1, 110443)` [`8332d8`]	1 (#1127)
`1.06888995777884666773555662445e-5`	`Div(1, 93555)` [`7cb17f`]	1 (#1709)
`2.62770371099183366994665976305e-5`	`StieltjesGamma(17)` [`e5bd3c`]	1 (#994)
`2.74638066037601588600076036934e-5`	`Neg(StieltjesGamma(13))` [`e5bd3c`]	1 (#990)
`3.43947744180880481779146237982e-5`	`Neg(StieltjesGamma(9))` [`e5bd3c`]	1 (#987)
`0.000100000000000000000000000000000`	`Pow(10, -4)` [`1dec0d`]	1 (#2520)
`0.000104437769756000115810795674368`	`StieltjesGamma(21)` [`e5bd3c`]	1 (#998)
`0.000105820105820105820105820105820`	`Div(1, 9450)` [`7cb17f`]	1 (#1707)
`0.000167272912105140193353501543341`	`StieltjesGamma(12)` [`e5bd3c`]	1 (#989)
`0.000199696858308969774707784563203`	`Neg(StieltjesGamma(16))` [`e5bd3c`]	1 (#993)
`0.000205332814909064794683722289237`	`StieltjesGamma(10)` [`e5bd3c`] `StieltjesGamma(Pow(10, 1))` [`569d5c`] `Decimal("0.00020533281490906479468372228923706530295985377416676")` [`e5bd3c` `569d5c`]	2 (#468)
`0.000209209262059299945837139697345`	`Neg(StieltjesGamma(14))` [`e5bd3c`]	1 (#991)
`0.000238769345430199609872421841908`	`Neg(StieltjesGamma(6))` [`e5bd3c`]	1 (#984)
`0.000270184439543903526672902082068`	`StieltjesGamma(11)` [`e5bd3c`]	1 (#988)
`0.000283000000000000000000000000000`	`Decimal("0.000283")` [`f33f09`]	1 (#3057)
`0.000283468655320241446642934474997`	`Neg(StieltjesGamma(15))` [`e5bd3c`]	1 (#992)
`0.000288585565222547709172878017388`	`Div(Mul(2, Sqrt(2)), 9801)` [`6b9f81`]	1 (#1133)
`0.000307368408149252826592754751949`	`StieltjesGamma(18)` [`e5bd3c`]	1 (#995)
`0.000316055625790139064475347661188`	`Div(1, 3164)` [`bd3faa`]	1 (#1129)
`0.000352123353803039509602052165001`	`Neg(StieltjesGamma(8))` [`e5bd3c`]	1 (#986)
`0.000434613329941130470861065693447`	`Mul(48, Atan(Div(1, 110443)))` [`8332d8`]	1 (#1125)
`0.000442473061814620909930207608585`	`Div(103663334225097487, 234281684403486720000)` [`0983d1`]	1 (#1300)
`0.000466343561511559449400594824434`	`StieltjesGamma(20)` [`e5bd3c`]	1 (#997)
`0.000503605453047355629055596437717`	`StieltjesGamma(19)` [`e5bd3c`]	1 (#996)
`0.000527289567057751046074097505479`	`Neg(StieltjesGamma(7))` [`e5bd3c`]	1 (#985)
`0.000541599582203997701655196173174`	`Neg(StieltjesGamma(22))` [`e5bd3c`]	1 (#999)
`0.000656803518637154431504773003356`	`StieltjesGamma(26)` [`e5bd3c`]	1 (#1003)
`0.000672061631156136204002020043419`	`Neg(Div(-500525573, 744761417400))` [`0983d1`]	1 (#1297)
`0.000793323817301062701753334877444`	`StieltjesGamma(5)` [`e5bd3c`]	1 (#983)
`0.000822914612324381545814782941477`	`Div(Sqrt(6), Mul(96, Pow(Pi, 3)))` [`c60033`]	1 (#2695)
`0.00102626332050760715443754815339`	`Div(667874164916771, 650782456676352000)` [`0983d1`]	1 (#1294)
`0.00105820105820105820105820105820`	`Div(1, 945)` [`7cb17f`]	1 (#1705)
`0.00107459195273848882472429198735`	`Neg(StieltjesGamma(25))` [`e5bd3c`]	1 (#1002)
`0.00124396209040824577929974159954`	`Neg(StieltjesGamma(23))` [`e5bd3c`]	1 (#1000)
`0.00126448926734961868021375957764`	`Neg(Sub(Pi, Div(22, 7)))` [`2516c2`] `Abs(Sub(Pi, Div(22, 7)))` [`2516c2`]	1 (#1159)
`0.00127000000000000000000000000000`	`Decimal("0.00127")` [`2516c2`]	1 (#1160)
`0.00144717800289435600578871201158`	`Div(1, 691)` [`36fff2`]	1 (#3039)
`0.00157693034468678425392340953993`	`Neg(Div(-1118511313, 709296588000))` [`0983d1`]	1 (#1291)
`0.00158851127890356156190619661152`	`Neg(StieltjesGamma(24))` [`e5bd3c`]	1 (#1001)
`0.00186744273170798881443021293483`	`Exp(Neg(Mul(2, Pi)))` [`47acde`]	1 (#746)
`0.00205383442030334586616004654275`	`StieltjesGamma(3)` [`e5bd3c`]	1 (#981)
`0.00232537006546730005746817017753`	`StieltjesGamma(4)` [`e5bd3c`]	1 (#982)
`0.00244087799114398266589685852864`	`Div(169709463197, 69528040243200)` [`0983d1`]	1 (#1288)
`0.00279309804550828848913016095296`	`Mul(Decimal("0.000283"), Pow(Pi, 2))` [`f33f09`]	1 (#3056)
`0.00347783691361853820900735957426`	`StieltjesGamma(27)` [`e5bd3c`]	1 (#1004)
`0.00355772885557316094791353774891`	`StieltjesGamma(30)` [`e5bd3c`]	1 (#1007)
`0.00381129803489199922670430215012`	`Neg(Div(-5776369, 1515591000))` [`0983d1`]	1 (#1285)
`0.00396825396825396825396825396825`	`Div(1, 252)` [`e50a56`] `Neg(RiemannZeta(-5))` [`e50a56`] `Neg(Neg(Div(1, 252)))` [`e50a56`]	1 (#1763)
`0.00416666666666666666666666666667`	`Div(1, 240)` [`e50a56`] `RiemannZeta(-7)` [`e50a56`]	1 (#1764)
`0.00418407600207472386453821495929`	`Atan(Div(1, 239))` [`f8d280` `8332d8`]	2 (#483)
`0.00418410041841004184100418410042`	`Div(1, 239)` [`f8d280` `8332d8`]	2 (#484)
`0.00433400000000000000000000000000`	`Decimal("0.004334")` [`e28209`]	1 (#2878)
`0.00601454325295611786095325189975`	`Div(226287557, 37623398400)` [`0983d1`]	1 (#1282)
`0.00640006853170062945810722822195`	`StieltjesGamma(28)` [`e5bd3c`]	1 (#1005)
`0.00725294661224192592962550503283`	`Mul(Pow(Sub(2, Sqrt(3)), 2), Pow(Sub(Sqrt(2), Sqrt(3)), 2))` [`799b5e`]	1 (#2712)
`0.00737115177047223913441240242356`	`StieltjesGamma(29)` [`e5bd3c`]	1 (#1006)
`0.00757575757575757575757575757576`	`Div(1, 132)` [`e50a56`] `Neg(RiemannZeta(-9))` [`e50a56`] `Neg(Neg(Div(1, 132)))` [`e50a56`]	1 (#1765)
`0.00833333333333333333333333333333`	`Div(1, 120)` [`e50a56`] `RiemannZeta(-3)` [`e50a56`]	1 (#1762)
`0.00961689202429943170683911424652`	`Neg(Div(-1963, 204120))` [`0983d1`]	1 (#1279)
`0.00969036319287231848453038603521`	`Neg(StieltjesGamma(2))` [`e5bd3c`]	1 (#980)
`0.0111111111111111111111111111111`	`Div(1, 90)` [`7cb17f`]	1 (#1704)
`0.0115631486220964837318670909724`	`Add(Neg(Pow(2, Div(5, 8))), Sqrt(Add(1, Sqrt(2))))` [`0701dc`]	1 (#3022)
`0.0151646198645465699525407342196`	`DedekindEta(Mul(16, ConstI))` [`0701dc`] `Mul(Mul(Mul(Div(1, Pow(2, Div(113, 64))), Div(Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 4)), Pow(Add(1, Sqrt(2)), Div(1, 16)))), Pow(Add(Neg(Pow(2, Div(5, 8))), Sqrt(Add(1, Sqrt(2)))), Div(1, 2))), DedekindEta(ConstI))` [`0701dc`]	1 (#3012)
`0.0156250000000000000000000000000`	`Div(1, 64)` [`37fb5f`]	1 (#3118)
`0.0156356325323339212228101116990`	`Div(680863, 43545600)` [`0983d1`]	1 (#1276)
`0.0167363040082988954581528598371`	`Mul(4, Atan(Div(1, 239)))` [`f8d280`]	1 (#1102)
`0.0175420600574024877814967679387`	`Atan(Div(1, 57))` [`8332d8`]	1 (#1122)
`0.0175438596491228070175438596491`	`Div(1, 57)` [`8332d8`]	1 (#1123)
`0.0197398047810376615683933447558`	`Mul(Mul(Div(1, Pow(2, Div(113, 64))), Div(Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 4)), Pow(Add(1, Sqrt(2)), Div(1, 16)))), Pow(Add(Neg(Pow(2, Div(5, 8))), Sqrt(Add(1, Sqrt(2)))), Div(1, 2)))` [`0701dc`]	1 (#3013)
`0.0204053306865380864427283400129`	`Atan(Div(1, 49))` [`8332d8`]	1 (#1119)
`0.0204081632653061224489795918367`	`Div(1, 49)` [`8332d8`]	1 (#1120)
`0.0208597739922953049654038858829`	`Sub(Div(3, 32), Div(ConstCatalan, Mul(4, Pi)))` [`ce66a9`]	1 (#3231)
`0.0210927960927960927960927960928`	`Div(691, 32760)` [`e50a56`] `RiemannZeta(-11)` [`e50a56`]	1 (#1766)
`0.0221196984802484739062695941882`	`Sub(Div(Sub(5, Sqrt(3)), 2), Div(Pow(3, Div(3, 4)), Sqrt(2)))` [`62ffb3`]	1 (#2990)
`0.0230957089661210338143102479065`	`KeiperLiLambda(1)` [`d8d820` `faf448`] `KeiperLiLambda(Pow(10, 0))` [`706f66`] `Sub(Add(Div(ConstGamma, 2), 1), Div(Log(Mul(4, Pi)), 2))` [`d8d820`] `Decimal("0.023095708966121033814310247906495291621932127152051")` [`706f66` `faf448`]	3 (#290)
`0.0238095238095238095238095238095`	`Div(1, 42)` [`588889` `aed6bd`] `BernoulliB(6)` [`aed6bd`]	2 (#470)
`0.0253302959105844428609698658024`	`Div(1, Pow(Mul(2, Pi), 2))` [`47acde`]	1 (#740)
`0.0259847148736037624926513815403`	`Neg(Div(-221, 8505))` [`0983d1`]	1 (#1274)
`0.0294372515228594143797353094836`	`Sub(17, Mul(12, Sqrt(2)))` [`35c85f`] `ModularLambda(Mul(2, ConstI))` [`35c85f`] `Pow(Sub(3, Mul(2, Sqrt(2))), 2)` [`2991b5`]	2 (#516)
`0.0301655645906180933529164904023`	`Re(Mul(Div(Mul(ConstI, Sqrt(3)), 6), DedekindEta(Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))))` [`4af6db`]	1 (#3030)
`0.0303300858899106433006332715786`	`Neg(Div(Sub(4, Mul(3, Sqrt(2))), 8))` [`4b040d`]	1 (#1232)
`0.0333333333333333333333333333333`	`Div(1, 30)` [`588889` `aed6bd`] `Neg(BernoulliB(8))` [`aed6bd`] `Neg(BernoulliB(4))` [`aed6bd`] `Neg(Neg(Div(1, 30)))` [`aed6bd`] 4 of 5 expressions shown	2 (#469)
`0.0416666666666666666666666666667`	`Div(1, 24)` [`c60033` `fb7a63` `8b7991` `afd27a`]	4 (#262)
`0.0432139182637722497744177371717`	`Exp(Neg(Pi))` [`47acde`]	1 (#745)
`0.0445023148148148148148148148148`	`Div(769, 17280)` [`0983d1`]	1 (#1272)
`0.0461728676140233351928642430960`	`KeiperLiLambda(2)` [`faf448`]	1 (#948)
`0.0592384391754448832935450798675`	`Div(Mul(Pi, Sqrt(2)), 75)` [`afd27a`]	1 (#1703)
`0.0625000000000000000000000000000`	`Div(1, 16)` [`033d39` `e85723` `0701dc`]	3 (#430)
`0.0669872981077806766181384146235`	`Sub(Div(1, 2), Div(Sqrt(3), 4))` [`40a376`]	1 (#1240)
`0.0692129735181082679304973488726`	`KeiperLiLambda(3)` [`faf448`]	1 (#949)
`0.0717967697244908258902146339765`	`Pow(Sub(2, Sqrt(3)), 2)` [`799b5e`] `Neg(Sub(Mul(4, Sqrt(3)), 7))` [`b95ffa`]	2 (#524)
`0.0728158454836767248605863758749`	`Neg(StieltjesGamma(1))` [`e5bd3c` `70a705`] `Neg(StieltjesGamma(Pow(10, 0)))` [`569d5c`] `Neg(Decimal("-0.072815845483676724860586375874901319137736338334338"))` [`e5bd3c` `569d5c`]	3 (#291)
`0.0728902260077046950345961141171`	`Div(ConstCatalan, Mul(4, Pi))` [`ce66a9` `dc507f`]	2 (#731)
`0.0757575757575757575757575757576`	`Div(5, 66)` [`588889` `aed6bd`] `BernoulliB(10)` [`aed6bd`]	2 (#471)
`0.0767718912697780392293221331474`	`Atan(Div(1, 13))` [`7ce79e`]	1 (#1114)
`0.0769230769230769230769230769231`	`Div(1, 13)` [`7ce79e`]	1 (#1115)
`0.0795774715459476678844418816863`	`Div(1, Mul(4, Pi))` [`0d8639` `8f0a91`]	2 (#529)
`0.0796296296296296296296296296296`	`Neg(Div(-43, 540))` [`0983d1`]	1 (#1270)
`0.0823232337111381915160036965412`	`HurwitzZeta(4, 2)` [`33690e`] `Sub(Div(Pow(Pi, 4), 90), 1)` [`33690e`]	1 (#1091)
`0.0833333333333333333333333333333`	`Div(1, 12)` [`b64782` `9ce413` `324483` `3544a0` `e50a56` `6f8e14` `ea26d4` `4a3612` `675f23`] `Neg(RiemannZeta(-1))` [`e50a56`] `Neg(RiemannZeta(-13))` [`e50a56`] `Neg(Neg(Div(1, 12)))` [`e50a56`]	9 (#119)
`0.0836815200414944772907642991857`	`Mul(20, Atan(Div(1, 239)))` [`8332d8`]	1 (#1124)
`0.0884833824543687142943278390858`	`MultiZetaValue(4, 2)` [`ef2c71`] `Sub(Pow(RiemannZeta(3), 2), Mul(Div(4, 3), RiemannZeta(6)))` [`ef2c71`]	1 (#3173)
`0.0921927044242590001927028745031`	`Add(Add(Neg(Div(7, 2)), Sqrt(7)), Mul(Div(1, 2), Sqrt(Add(-7, Mul(4, Sqrt(7))))))` [`7cc3d3`]	1 (#2998)
`0.0921976198730604096476278724094`	`KeiperLiLambda(4)` [`faf448`]	1 (#950)
`0.0937500000000000000000000000000`	`Div(3, 32)` [`ce66a9` `dc507f`]	2 (#730)
`0.0946503206224769772718784827219`	`Re(DigammaFunction(ConstI))` [`3ac0ce`]	1 (#1179)
`0.0954915028125262879488532914086`	`Div(1, Pow(Mul(2, GoldenRatio), 2))` [`42d727`]	1 (#1157)
`0.100000000000000000000000000000`	`Decimal("0.1")` [`6ae152` `b0921b`]	2 (#528)
`0.101020514433643803605431850588`	`Pow(Sub(Sqrt(2), Sqrt(3)), 2)` [`799b5e`]	1 (#2713)
`0.101321183642337771443879463210`	`Div(1, Pow(Pi, 2))` [`47acde`]	1 (#739)
`0.104496581019902395925517067662`	`Neg(Im(DedekindEta(Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))))` [`204acd` `4af6db`] `Neg(Im(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 (#717)
`0.107532081827222538581625527339`	`Pow(Add(Neg(Pow(2, Div(5, 8))), Sqrt(Add(1, Sqrt(2)))), Div(1, 2))` [`0701dc`]	1 (#3021)
`0.107653919226484576615323445091`	`HalphenConstant` [`e2bfdb` `f5e0b0` `831ea4` `d0993b` `5c1e44` `c26bc9` `9758ac` `6161c7` `06c468` `31adf6`] `UniqueZero(Brackets(JacobiTheta(2, 0, Div(Log(Neg(x)), Mul(Mul(2, Pi), ConstI)), 2)), ForElement(x, OpenInterval(0, 1)))` [`06c468`] `UniqueZero(Add(Neg(Div(1, 8)), Sum(Div(Mul(n, Pow(x, n)), Sub(1, Pow(Neg(x), n))), For(n, 1, Infinity))), ForElement(x, OpenInterval(0, 1)))` [`9758ac`] `UniqueZero(Brackets(Sum(Mul(Pow(Add(Mul(2, n), 1), 2), Pow(Neg(x), Div(Mul(n, Add(n, 1)), 2))), For(n, 0, Infinity))), ForElement(x, OpenInterval(0, 1)))` [`31adf6`] 4 of 8 expressions shown	10 (#110)
`0.111007528912821990207829460530`	`Pow(ConstGamma, 4)` [`a4f9c9`]	1 (#3161)
`0.111111111111111111111111111111`	`Div(1, 9)` [`d0993b`]	1 (#3249)
`0.115108542892235490486221281099`	`KeiperLiLambda(5)` [`faf448`]	1 (#951)
`0.121486290535849608095514557178`	`Neg(Decimal("-0.121486290535849608095514557178"))` [`b05f2b`]	1 (#1477)
`0.121500000000000000000000000000`	`Neg(Decimal("-0.1215"))` [`c6038c`]	1 (#1472)
`0.123144711070133133641515436200`	`DedekindEta(Mul(8, ConstI))` [`be2f32`] `Mul(Mul(Div(1, Pow(2, Div(41, 32))), Div(Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 2)), Pow(Add(1, Sqrt(2)), Div(1, 8)))), DedekindEta(ConstI))` [`be2f32`]	1 (#3004)
`0.124354994546761435031354849164`	`Atan(Div(1, 8))` [`5278da`]	1 (#1108)
`0.125000000000000000000000000000`	`Div(1, 8)` [`5278da` `8c368f` `831ea4` `2744d4` `dc507f` `a255e1` `a17386` `13f971` `204acd` `a0dff6` ... 10 of 19 shown] `Neg(Neg(Div(1, 8)))` [`831ea4` `f178f2` `9758ac` `b58070`] 2 of 2 expressions shown	19 (#68)
`0.130526192220051591548406227895`	`Im(Exp(Div(Mul(Pi, ConstI), 24)))` [`a1a3d4`] `Neg(Im(Exp(Neg(Div(Mul(Pi, ConstI), 24)))))` [`204acd`]	2 (#720)
`0.130899693899574718269276807637`	`Im(Div(Mul(Pi, ConstI), 24))` [`204acd` `a1a3d4`] `Arg(Exp(Div(Mul(Pi, ConstI), 24)))` [`a1a3d4`] `Neg(Im(Neg(Div(Mul(Pi, ConstI), 24))))` [`204acd`] `Neg(Arg(Exp(Neg(Div(Mul(Pi, ConstI), 24)))))` [`204acd`] 4 of 6 expressions shown	3 (#431)
`0.130919030396762446904114826020`	`Decimal("0.130919030396762446904114826020")` [`be9790`]	1 (#3060)
`0.137927668713729882904167137003`	`KeiperLiLambda(6)` [`faf448`]	1 (#952)
`0.141897054604163922812851617103`	`Atan(Div(1, 7))` [`b1357b` `7ce79e` `0644b6`]	3 (#299)
`0.142857142857142857142857142857`	`Div(1, 7)` [`b1357b` `7ce79e` `0644b6`]	3 (#300)
`0.144303916225383215151628022521`	`Div(ConstGamma, 4)` [`7783f9`]	1 (#2506)
`0.152777777777777777777777777778`	`Div(11, 72)` [`0983d1`]	1 (#1269)
`0.154949828301810685124955130484`	`Neg(Re(Gamma(ConstI)))` [`9c93bb`]	1 (#1173)
`0.158277131696860118826182353677`	`Neg(Sub(Div(Sub(Log(Mul(2, Pi)), 1), 2), ConstGamma))` [`a54fb0`]	1 (#3242)
`0.159154943091895335768883763373`	`Div(1, Mul(2, Pi))` [`541e2e` `47acde` `d1a0ec`] `Im(Div(ConstI, Mul(2, Pi)))` [`1c25d3` `82b410`]	5 (#188)
`0.159997719880929103080793291810`	`DedekindEta(Mul(7, ConstI))` [`7cc3d3`] `Mul(Mul(Div(1, Sqrt(7)), Pow(Add(Add(Neg(Div(7, 2)), Sqrt(7)), Mul(Div(1, 2), Sqrt(Add(-7, Mul(4, Sqrt(7)))))), Div(1, 4))), DedekindEta(ConstI))` [`7cc3d3`]	1 (#2994)
`0.160297625529329365795673129718`	`Mul(Div(1, Pow(2, Div(41, 32))), Div(Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 2)), Pow(Add(1, Sqrt(2)), Div(1, 8))))` [`be2f32`]	1 (#3005)
`0.160637159652994212940402872574`	`KeiperLiLambda(7)` [`faf448`]	1 (#953)
`0.165421143700450929213919660243`	`Sub(Log(ConstGlaisher), Div(1, 12))` [`ea26d4`]	1 (#3243)
`0.166640226007704695034596114117`	`Add(Div(3, 32), Div(ConstCatalan, Mul(4, Pi)))` [`dc507f`]	1 (#3237)
`0.166666666666666666666666666667`	`Div(1, 6)` [`669765` `2fabeb` `fba07c` `177de7` `c03f78` `688efb` `82b410` `62ffb3` `588889` `5f0adb` ... 10 of 19 shown] `BernoulliB(2)` [`aed6bd`] 3 of 3 expressions shown	19 (#67)
`0.171572875253809902396622551581`	`Sub(3, Mul(2, Sqrt(2)))` [`f9190b` `2991b5`]	2 (#512)
`0.183219459643382579081939317747`	`KeiperLiLambda(8)` [`faf448`]	1 (#954)
`0.183571306772937270403404804486`	`Mul(Div(1, Pow(2, Div(113, 64))), Div(Pow(Sub(Pow(2, Div(1, 4)), 1), Div(1, 4)), Pow(Add(1, Sqrt(2)), Div(1, 16))))` [`0701dc`]	1 (#3014)
`0.189207115002721066717499970560`	`Sub(Pow(2, Div(1, 4)), 1)` [`be2f32` `0701dc`]	2 (#713)
`0.192056355581514164750648544894`	`Neg(Im(Mul(Neg(Div(ConstI, 4)), DedekindEta(ConstI))))` [`5706ab`]	1 (#2975)
`0.192315516821184589663192374420`	`Pow(ConstGamma, 3)` [`39ce44`] `Neg(Neg(Pow(ConstGamma, 3)))` [`39ce44`]	1 (#3154)
`0.197395559849880758370049765195`	`Atan(Div(1, 5))` [`5278da` `f8d280`]	2 (#482)
`0.200000000000000000000000000000`	`Div(1, 5)` [`5278da` `f8d280` `e9a269`] `Decimal("0.2")` [`799894`]	4 (#229)
`0.202056903159594285399738161511`	`HurwitzZeta(3, 2)` [`4dd87c`] `Sub(RiemannZeta(3), 1)` [`4dd87c`]	1 (#1090)
`0.205616758356028304559051895831`	`Div(Pow(Pi, 2), 48)` [`208da7`] `Neg(Re(PolyLog(2, ConstI)))` [`1d65c2` `208da7`] `Neg(Neg(Div(Pow(Pi, 2), 48)))` [`208da7`] `Neg(Re(Add(Neg(Div(Pow(Pi, 2), 48)), Mul(ConstCatalan, ConstI))))` [`208da7`]	2 (#504)
`0.205657338709170461702893874213`	`KeiperLiLambda(9)` [`faf448`]	1 (#955)
`0.207879576350761899730468508186`	`DedekindEta(Mul(6, ConstI))` [`62ffb3`] `Mul(Mul(Div(1, Pow(6, Div(3, 8))), Pow(Sub(Div(Sub(5, Sqrt(3)), 2), Div(Pow(3, Div(3, 4)), Sqrt(2))), Div(1, 6))), DedekindEta(ConstI))` [`62ffb3`]	1 (#2985)
`0.207879576350761908546955619835`	`Pow(ConstI, ConstI)` [`a39534`] `Exp(Neg(Div(Pi, 2)))` [`47acde` `a39534`]	2 (#438)
`0.208269233523258141573410018683`	`Mul(Div(1, Sqrt(7)), Pow(Add(Add(Neg(Div(7, 2)), Sqrt(7)), Mul(Div(1, 2), Sqrt(Add(-7, Mul(4, Sqrt(7)))))), Div(1, 4)))` [`7cc3d3`]	1 (#2995)
`0.208333333333333333333333333333`	`Div(5, 24)` [`c60033` `22b67a`]	2 (#580)
`0.213798868224592547099583574508`	`MultiZetaValue(3, 3)` [`3a5167`] `Mul(Div(1, 2), Sub(Pow(RiemannZeta(3), 2), RiemannZeta(6)))` [`3a5167`]	1 (#3178)
`0.217233628211221657408279325562`	`Neg(Minimum(Sinc(x), ForElement(x, RR)))` [`2ac5eb`]	1 (#1086)
`0.217234000000000000000000000000`	`Neg(Decimal("-0.217234"))` [`41998e` `4d3f04`]	2 (#507)
`0.227933936319315774369303405737`	`KeiperLiLambda(10)` [`faf448`] `KeiperLiLambda(Pow(10, 1))` [`706f66`] `Decimal("0.22793393631931577436930340573684453380748385942738")` [`706f66` `faf448`]	2 (#467)
`0.228810397603353759768746148942`	`MultiZetaValue(3, 2)` [`a5e52e`] `Sub(Mul(Mul(3, RiemannZeta(2)), RiemannZeta(3)), Mul(Div(11, 2), RiemannZeta(5)))` [`a5e52e`]	1 (#3169)
`0.229130211301863551658630160015`	`Im(Mul(Div(Mul(ConstI, Sqrt(3)), 6), DedekindEta(Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))))` [`4af6db`]	1 (#3031)
`0.231107366862909395657324314639`	`Abs(Mul(Div(Mul(ConstI, Sqrt(3)), 6), DedekindEta(Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))))` [`4af6db`]	1 (#3032)
`0.237856295886805506742962363080`	`Div(Mul(Pi, Sub(3, ConstGamma)), 32)` [`cf70ce`]	1 (#2509)
`0.242640687119285146405066172629`	`Add(-4, Mul(3, Sqrt(2)))` [`669765`] `Neg(Sub(4, Mul(3, Sqrt(2))))` [`4b040d`]	2 (#518)
`0.244978663126864154172082481211`	`Atan(Div(1, 4))` [`7ce79e`]	1 (#1112)
`0.248754477033784262547252993576`	`Log(ConstGlaisher)` [`4a3612` `b64782` `3544a0` `6f8e14` `ea26d4` `6395ee`]	6 (#187)
`0.250000000000000000000000000000`	`Div(1, 4)` [`390158` `e30d7e` `f12e20` `4b040d` `f1dd8a` `b7f13b` `2f3ed3` `e54e61` `ed4cca` `aac129` ... 10 of 115 shown] `Im(Div(ConstI, 4))` [`5706ab` `7f9273`] `Neg(Neg(Div(1, 4)))` [`7f9273` `54daa9` `7d7c65` `95e9e4` `4c8873`] `Neg(Im(Neg(Div(ConstI, 4))))` [`5706ab`] 4 of 5 expressions shown	116 (#13)
`0.250032803474563278214049735714`	`KeiperLiLambda(11)` [`faf448`]	1 (#956)
`0.253113553113553113553113553114`	`Div(691, 2730)` [`aed6bd`] `Neg(BernoulliB(12))` [`aed6bd`] `Neg(Neg(Div(691, 2730)))` [`aed6bd`]	1 (#1027)
`0.258819045102520762348898837624`	`Im(Exp(Div(Mul(ConstI, Pi), 12)))` [`0abbe1`] `Im(Exp(Div(Mul(Pi, ConstI), 12)))` [`1bae52`] `Neg(Im(Exp(Neg(Div(Mul(ConstI, Pi), 12)))))` [`175b7a`]	3 (#315)
`0.258819403792806798405183560189`	`Neg(AiryAi(0, 1))` [`807917` `20e530` `01bbb6`] `Div(1, Mul(Pow(3, Div(1, 3)), Gamma(Div(1, 3))))` [`807917`] `Neg(Neg(Div(1, Mul(Pow(3, Div(1, 3)), Gamma(Div(1, 3))))))` [`807917`]	3 (#421)
`0.261799387799149436538553615273`	`Div(Pi, 12)` [`7dd050`] `Atan(Sub(2, Sqrt(3)))` [`7dd050`] `Im(Div(Mul(ConstI, Pi), 12))` [`175b7a` `0abbe1` `871996`] `Im(Div(Mul(Pi, ConstI), 12))` [`1bae52`] 4 of 16 expressions shown	5 (#201)
`0.267949192431122706472553658494`	`Sub(2, Sqrt(3))` [`7dd050` `799b5e`]	2 (#511)
`0.270090838144013718987394296443`	`DedekindEta(Mul(5, ConstI))` [`e9a269` `d2900f`] `Div(DedekindEta(ConstI), Sqrt(Mul(5, GoldenRatio)))` [`d2900f`]	2 (#503)
`0.270597106408347823822983496052`	`Mul(Div(1, Pow(6, Div(3, 8))), Pow(Sub(Div(Sub(5, Sqrt(3)), 2), Div(Pow(3, Div(3, 4)), Sqrt(2))), Div(1, 6)))` [`62ffb3`]	1 (#2986)
`0.271197562979063539126452139909`	`CarlsonRJ(1, 2, 2, 4)` [`44d300`] `Div(Mul(Sub(9, Mul(4, Sqrt(3))), Pi), 24)` [`44d300`]	1 (#1264)
`0.271937943385384987339923832493`	`KeiperLiLambda(12)` [`faf448`]	1 (#957)
`0.272029054982133162950236583672`	`Div(Pi, Sinh(Pi))` [`9c93bb`]	1 (#1176)
`0.288607832450766430303256045041`	`Div(ConstGamma, 2)` [`d8d820`]	1 (#2513)
`0.288675134594812882254574390251`	`Im(Div(Mul(ConstI, Sqrt(3)), 6))` [`4af6db`]	1 (#3034)
`0.291666666666666666666666666667`	`Div(7, 24)` [`c60033` `324483`]	2 (#696)
`0.293633850603688152854182150099`	`KeiperLiLambda(13)` [`faf448`]	1 (#958)
`0.293755965338609954717681610321`	`BarnesG(Div(1, 4))` [`ce66a9`] `Div(Pow(ConstE, Sub(Div(3, 32), Div(ConstCatalan, Mul(4, Pi)))), Mul(Pow(ConstGlaisher, Div(9, 8)), Pow(Gamma(Div(1, 4)), Div(3, 4))))` [`ce66a9`]	1 (#3229)
`0.294099247912570319071161432121`	`Div(1, Pow(2, Div(113, 64)))` [`0701dc`]	1 (#3015)
`0.299535058683898051859980623070`	`Re(CarlsonRG(0, 1, -1))` [`9e30e7`] `Im(CarlsonRG(0, 1, -1))` [`9e30e7`] `Div(Pow(Pi, Div(3, 2)), Mul(Sqrt(2), Pow(Gamma(Div(1, 4)), 2)))` [`3f1547` `84f403`] `Div(Mul(Sqrt(2), Pow(Pi, Div(3, 2))), Mul(2, Pow(Gamma(Div(1, 4)), 2)))` [`7c50d1` `9e30e7`] 4 of 6 expressions shown	4 (#241)
`0.300000000000000000000000000000`	`Div(3, 10)` [`230a49` `588889` `a4e47f`] `Neg(Neg(Div(3, 10)))` [`230a49` `a4e47f`]	3 (#320)
`0.303225372841205755868149008990`	`Mul(Sub(Sqrt(2), 1), Sub(Sqrt(3), 1))` [`669765`]	1 (#2604)
`0.303963550927013314331638389629`	`Div(3, Pow(Pi, 2))` [`8d7b3d` `220e8d`] `SequenceLimit(Mul(Div(1, Pow(N, 2)), Sum(Totient(n), For(n, 1, N))), For(N, Infinity))` [`220e8d`]	2 (#493)
`0.306348962530033122115675701200`	`Im(Mul(Div(1, Mul(Pi, ConstI)), Log(Div(Sub(3, Sqrt(5)), 2))))` [`22b67a` `da1873`]	2 (#577)
`0.307087565079112156917288532590`	`Mul(4, Atan(Div(1, 13)))` [`7ce79e`]	1 (#1113)
`0.309016994374947424102293417183`	`Sin(Div(Pi, 10))` [`fad16f`] `Div(1, Mul(2, GoldenRatio))` [`030560`] `Re(Exp(Div(Mul(Mul(2, Pi), ConstI), 5)))` [`7a56c2`] `Re(Neg(Exp(Div(Mul(Mul(3, Pi), ConstI), 5))))` [`7a56c2`] 4 of 6 expressions shown	3 (#295)
`0.310145436823334391528959122550`	`Div(Mul(8, RiemannZeta(3)), Pow(Pi, 3))` [`5b87f3`] `Integral(Div(Mul(Pow(JacobiTheta(2, 0, Mul(ConstI, t)), 4), Pow(JacobiTheta(4, 0, Mul(ConstI, t)), 4)), Add(1, Pow(t, 2))), For(t, 0, Infinity))` [`5b87f3`]	1 (#2722)
`0.314159265358979323846264338328`	`Div(Pi, 10)` [`fad16f`] `Asin(Div(1, Mul(2, GoldenRatio)))` [`030560`]	2 (#481)
`0.315105548477185608005760092633`	`KeiperLiLambda(14)` [`faf448`]	1 (#959)
`0.317837245195782244725757617296`	`Neg(Sub(Sqrt(2), Sqrt(3)))` [`799b5e`]	1 (#2714)
`0.318309886183790671537767526745`	`Div(1, Pi)` [`68b73d` `cac83e` `c7f7a5` `c6c108` `47acde` `4c0698` `a7095f` `7ae3ed` `57fcaf` `de9800` ... 10 of 17 shown] `Neg(Im(Div(1, Mul(Pi, ConstI))))` [`22b67a` `da1873`] `Mul(Div(1, 2), Hypergeometric2F1(Div(1, 2), Neg(Div(1, 2)), 1, 1))` [`a7095f`] `Mul(Div(1, 4), Hypergeometric2F1(Neg(Div(1, 2)), Neg(Div(1, 2)), 1, 1))` [`c6c108`] 4 of 8 expressions shown	19 (#65)
`0.321750554396642193401404614359`	`Atan(Div(1, 3))` [`7ce79e` `0644b6` `cbf396`]	3 (#297)
`0.326013219749747244355624201222`	`CarlsonRJ(1, 1, 2, 4)` [`6e9544`] `Sub(Log(Add(1, Sqrt(2))), Div(Mul(Sqrt(2), Pi), 8))` [`6e9544`]	1 (#1261)
`0.329684017215576064690527038739`	`Sub(Div(Mul(Sqrt(3), Pi), 6), ConstGamma)` [`45a969`]	1 (#3128)
`0.333177923807718674318376136355`	`Pow(ConstGamma, 2)` [`a4f9c9` `1165fc`]	2 (#728)
`0.333333333333333333333333333333`	`Div(1, 3)` [`d3b45d` `98f642` `8356db` `e2035a` `e3e4c5` `6c71c0` `7f3485` `68b73d` `f48f54` `8f4e31` ... 10 of 40 shown] `Neg(Div(-1, 3))` [`0983d1`] `Im(Div(ConstI, 3))` [`52302f`] `Neg(Neg(Div(1, 3)))` [`68b73d` `e7b5be` `fda595` `685892` `7f3485` `90c66a`] 4 of 6 expressions shown	42 (#31)
`0.336338624801786230569007429169`	`KeiperLiLambda(15)` [`faf448`]	1 (#960)
`0.340625019316606640194394244038`	`Im(Mul(Exp(Div(Mul(ConstI, Pi), 12)), Pow(3, Div(1, 4))))` [`0abbe1`] `Neg(Im(Mul(Exp(Neg(Div(Mul(ConstI, Pi), 12))), Pow(3, Div(1, 4)))))` [`175b7a`]	2 (#523)
`0.350919807174143236430229589056`	`DedekindEta(Mul(4, ConstI))` [`3a56d8`] `Div(DedekindEta(ConstI), Mul(Pow(2, Div(13, 16)), Pow(Add(1, Sqrt(2)), Div(1, 4))))` [`3a56d8`]	1 (#2981)
`0.353553390593273762200422181052`	`Div(1, Sqrt(8))` [`5f7334`]	1 (#1377)
`0.354050370636652436736982339635`	`Sub(Div(Pi, 3), Log(2))` [`140815`] `Integral(Pow(Sub(JacobiTheta(4, 0, Mul(ConstI, t)), 1), 2), For(t, 0, Infinity))` [`140815`]	1 (#2716)
`0.355028053887817239260063186004`	`AiryAi(0)` [`01bbb6` `20e530` `693cfe`] `Div(1, Mul(Pow(3, Div(2, 3)), Gamma(Div(2, 3))))` [`693cfe`]	3 (#420)
`0.357319265554299539963691666865`	`KeiperLiLambda(16)` [`faf448`]	1 (#961)
`0.367879441171442321595523770161`	`Exp(-1)` [`41ece5` `9be916` `17eaad` `8d486c` `ee86fb` `44ad09` `55498b` `a34260` `72b6ca` `0d3b91` ... 10 of 14 shown] `Div(1, ConstE)` [`a172c7` `636929` `b93d09` `30bd5b` `58c19a` `050c46` `314807` `d09380`] `Neg(Neg(Exp(-1)))` [`41ece5` `9be916` `17eaad` `8d486c` `ee86fb` `44ad09` `55498b` `a34260` `72b6ca` `0d3b91` ... 10 of 14 shown] `Neg(Neg(Div(1, ConstE)))` [`a172c7` `636929` `b93d09` `314807` `d09380`] 4 of 4 expressions shown	22 (#62)
`0.375000000000000000000000000000`	`Div(3, 8)` [`669765` `d70b12` `add3ea` `a255e1` `9ce413` `62ffb3` `f12e20` `5384f3` `87e9ed` `0096a8` ... 10 of 12 shown] `Neg(Neg(Div(3, 8)))` [`add3ea` `675f23` `d70b12`] 2 of 2 expressions shown	12 (#101)
`0.377964473009227227214516536234`	`Div(1, Sqrt(7))` [`7cc3d3`]	1 (#2996)
`0.378034286595129582420325938879`	`KeiperLiLambda(17)` [`faf448`]	1 (#962)
`0.381966011250105151795413165634`	`Div(Sub(3, Sqrt(5)), 2)` [`22b67a` `da1873`]	2 (#578)