Top 250 real numbers by number of expressions

From Ordner, a catalog of real numbers in Fungrim.

This page lists the top 250 decimal keys in Ordner when ranked by the number of distinct symbolic expressions in Fungrim matching the key. See also: Top 250 real numbers, excluding integers and Top 250 real numbers, including integers.

Decimal	Expression [entries]	Frequency
`1.00000000000000000000000000000`	`1` [`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)
`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)
`3.14159265358979323846264338328`	`Pi` [`848d97` `77e519` `bcdfc6` `4b040d` `83566f` `235d0d` `42d727` `81f7db` `cb493d` `aac129` ... 10 of 854 shown] `Arg(-1)` [`a8b41c`] `Im(Log(-1))` [`590136` `2f1f7b`] `Neg(Neg(Pi))` [`a020e9` `43cc72` `60f858` `1d730a` `47acde` `2ef763` `d8791e` `f9f31d` `b7d740` `81f7db` ... 10 of 32 shown] 4 of 78 expressions shown	854 (#4)
`0.915965594177219015054603514932`	`ConstCatalan` [`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)
`0.785398163397448309615660845820`	`Atan(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)
`0.500000000000000000000000000000`	`Div(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)
`1.57079632679489661923132169164`	`Asin(1)` [`722241`] `Acos(0)` [`3ff35f`] `Div(Pi, 2)` [`47acde` `0b8fd6` `8ef3d7` `77e519` `bfc13f` `8bb972` `efebb8` `190843` `8c368f` `48910b` ... 10 of 93 shown] `Arg(ConstI)` [`735409`] 4 of 31 expressions shown	113 (#14)
`2.00000000000000000000000000000`	`2` [`569278` `848d97` `a891da` `1eeccf` `bcdfc6` `4b040d` `42d727` `a0ba58` `d5917b` `dabb47` ... 10 of 1617 shown] `Neg(-2)` [`d45548` `89d93c` `39b699` `c4febd` `8c9f96` `210213` `e47bfb` `e50a56` `21851b` `5c178f` ... 10 of 27 shown] `Sqrt(4)` [`9d5b81`] `Totient(4)` [`6d37c9`] 4 of 26 expressions shown	1617 (#3)
`0.577215664901532860606512090082`	`ConstGamma` [`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)
`0.261799387799149436538553615273`	`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)
`1.31102877714605990523241979495`	`EllipticK(-1)` [`afb22a`] `Re(EllipticK(2))` [`630eca`] `CarlsonRF(0, 1, 2)` [`28237a`] `Neg(Im(EllipticK(2)))` [`630eca`] 4 of 16 expressions shown	9 (#116)
`0.599070117367796103719961246140`	`Im(EllipticE(2))` [`5d2c01`] `Re(EllipticE(2))` [`5d2c01`] `Im(AGM(1, ConstI))` [`69d0a3`] `Re(AGM(1, ConstI))` [`69d0a3`] 4 of 15 expressions shown	4 (#236)
`2.35619449019234492884698253746`	`CarlsonRD(0, 1, 1)` [`84ea08`] `Div(Mul(3, Pi), 4)` [`64a808` `3e05c6` `47acde` `eda57d` `b468f3` `37ffb7` `61c002` `add3ea` `78131f` `4e4380` ... 10 of 22 shown] `CarlsonRJ(0, 1, 1, 1)` [`64a808`] `Im(CarlsonRD(0, -1, -1))` [`d52bda`] 4 of 13 expressions shown	22 (#57)
`6.00000000000000000000000000000`	`6` [`a0d13f` `47acde` `4c0698` `a93679` `9206a3` `a4d6fc` `67bb53` `9d5b81` `d8cac6` `ef2c71` ... 10 of 152 shown] `Neg(-6)` [`e50a56` `fa65f3` `b4c968` `a93679`] `Sqrt(36)` [`9d5b81`] `LandauG(5)` [`177218`] 4 of 13 expressions shown	153 (#11)
`24.0000000000000000000000000000`	`24` [`29d9ab` `a0d13f` `a93679` `faf448` `a1a3d4` `9933df` `014c4e` `9d5b81` `b506ad` `e93ca8` ... 10 of 48 shown] `Neg(-24)` [`20b6d2` `e50a56`] `Totient(90)` [`6d37c9`] `Totient(56)` [`6d37c9`] 4 of 13 expressions shown	50 (#26)
`1.41421356237309504880168872421`	`Sqrt(2)` [`81c491` `e30d7e` `4b040d` `9d5b81` `2f3ed3` `f9190b` `8c368f` `9f2b18` `c6c92a` `dabb47` ... 10 of 94 shown] `Pow(2, Div(1, 2))` [`7f9273`] `Abs(Add(1, ConstI))` [`62b0c4` `78131f` `fe2627` `b468f3` `69d0a3` `078869` `0ad836` `9e30e7` `4c8873` `e54e61` ... 10 of 14 shown] `Abs(Sub(1, ConstI))` [`630eca` `62b0c4` `f1dd8a` `2dcf0c` `5174ea` `e54e61` `7c50d1` `8519dd`] 4 of 12 expressions shown	105 (#15)
`4.00000000000000000000000000000`	`4` [`848d97` `a891da` `7ddf69` `a4d6fc` `4b040d` `235d0d` `cb493d` `5e1d3b` `aac129` `8c368f` ... 10 of 610 shown] `Neg(-4)` [`669765` `106bf7` `488c5c` `e74de0` `3be335` `20b6d2` `7ddf69` `99dc4a` `1dec0d` `aa967b` ... 10 of 15 shown] `Sqrt(16)` [`9d5b81`] `Totient(8)` [`6d37c9`] 4 of 12 expressions shown	616 (#6)
`0.707106781186547524400844362105`	`Sqrt(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)
`12.0000000000000000000000000000`	`12` [`a0d13f` `4c0698` `e30d7e` `a4d6fc` `9d5b81` `5404ce` `5e1d3b` `e5bd3c` `03ad5a` `11302a` ... 10 of 88 shown] `Neg(-12)` [`20b6d2` `e50a56`] `BarnesG(5)` [`5cb675`] `LandauG(7)` [`177218`] 4 of 12 expressions shown	89 (#17)
`1.04719755119659774615421446109`	`Div(Pi, 3)` [`47acde` `799742` `3aed02` `140815` `c584c3` `340936` `3c833f` `706783`] `Atan(Sqrt(3))` [`706783`] `Im(Div(Mul(Pi, ConstI), 3))` [`9aa62c` `0c7de4` `27b2c7` `ec0054` `0c8084`] `Arg(Exp(Div(Mul(Pi, ConstI), 3)))` [`0c7de4` `ec0054` `0c8084` `9aa62c`] 4 of 11 expressions shown	15 (#79)
`3.00000000000000000000000000000`	`3` [`a891da` `41cf8e` `a4d6fc` `4b040d` `83566f` `c6d6e2` `235d0d` `42d727` `72b5bd` `cb493d` ... 10 of 645 shown] `Sqrt(9)` [`9d5b81`] `Neg(-3)` [`af984e` `a93679` `4fe0ff` `20b6d2` `0b4d4b` `99dc4a` `e50a56` `dd5681` `cb0a9b` `2a52af`] `LandauG(3)` [`177218`] 4 of 11 expressions shown	646 (#5)
`1.61803398874989484820458683437`	`GoldenRatio` [`d774fe` `e09458` `31f52c` `98a765` `42d727` `bceed4` `050fdb` `6d2709` `0cd1a4` `6a11ce` ... 10 of 35 shown] `Neg(Neg(GoldenRatio))` [`24107d`] `Div(Add(1, Sqrt(5)), 2)` [`77d2f8`] `Mul(2, Cos(Div(Pi, 5)))` [`98a765`] 4 of 11 expressions shown	35 (#38)
`5.00000000000000000000000000000`	`5` [`a0d13f` `47acde` `a93679` `390158` `a4d6fc` `9d5b81` `d8cac6` `98a765` `42d727` `5404ce` ... 10 of 141 shown] `Neg(-5)` [`a20761` `106bf7` `31fef8` `0e2bcb` `c7d4c2` `e50a56` `cf93bc` `6ef3d1` `b0f293` `e1497f`] `Sqrt(25)` [`9d5b81`] `Fibonacci(5)` [`b506ad`] 4 of 10 expressions shown	142 (#12)
`8.00000000000000000000000000000`	`8` [`a0d13f` `a93679` `390158` `033d39` `f12e20` `be0f54` `4b040d` `83566f` `9d5b81` `5404ce` ... 10 of 154 shown] `Neg(-8)` [`20b6d2` `e50a56` `baf960`] `Totient(15)` [`6d37c9`] `Totient(30)` [`6d37c9`] 4 of 10 expressions shown	156 (#9)
`0.866025403784438646763723170753`	`Sin(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)
`1.64493406684822643647241516665`	`PolyLog(2, 1)` [`9206a3`] `RiemannZeta(2)` [`9923b7` `a01b6e` `a5e52e` `7cb17f` `67bb53` `e93ca8` `856317`] `HurwitzZeta(2, 1)` [`575b8f`] `Div(Pow(Pi, 2), 6)` [`47acde` `a91200` `ac8d3c` `a01b6e` `fa0292` `babd3c` `575b8f` `fbc53d`] 4 of 9 expressions shown	15 (#80)
`16.0000000000000000000000000000`	`16` [`033d39` `faf448` `e30d7e` `9933df` `85e42e` `9d5b81` `b506ad` `e93ca8` `2f3ed3` `c5a9cf` ... 10 of 62 shown] `Neg(-16)` [`20b6d2` `e50a56`] `Totient(17)` [`6d37c9`] `Totient(48)` [`6d37c9`] 4 of 9 expressions shown	64 (#20)
`0.847213084793979086606499123482`	`Abs(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)
`1.85407467730137191843385034720`	`Abs(EllipticK(2))` [`630eca`] `EllipticK(Div(1, 2))` [`cc22bf`] `Abs(CarlsonRF(0, 1, -1))` [`f1dd8a`] `EllipticPi(0, Div(1, 2))` [`3c4979`] 4 of 9 expressions shown	7 (#135)
`1.66608110180938734263095537127`	`Neg(Re(CarlsonRD(1, 1, -1)))` [`545e8b`] `Neg(Im(CarlsonRJ(1, 1, 1, -1)))` [`e04867`] `Neg(Im(CarlsonRJ(1, -1, -1, 1)))` [`4c1db8`] `Neg(Re(CarlsonRJ(1, 1, -1, -1)))` [`534335`] 4 of 9 expressions shown	4 (#247)
`2.09439510239319549230842892219`	`Div(Mul(2, Pi), 3)` [`47acde` `49514d` `2f6805`] `Arg(Add(-1, Mul(Sqrt(3), ConstI)))` [`21b67f`] `Im(Div(Mul(Mul(2, Pi), ConstI), 3))` [`ea3e3c` `4af6db` `1b2d8a` `4a200a` `204acd` `ad91ae` `13cac5` `0c7de4` `21b67f` `83566f` ... 10 of 19 shown] `Arg(Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))` [`ea3e3c` `4af6db` `1b2d8a` `4a200a` `204acd` `ad91ae` `13cac5` `0c7de4` `21b67f` `83566f` ... 10 of 19 shown] 4 of 8 expressions shown	22 (#56)
`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)
`1.73205080756887729352744634151`	`Sqrt(3)` [`98f642` `8356db` `7697af` `f12e20` `e3e4c5` `9d5b81` `967bbb` `30a054` `9ea739` `68b73d` ... 10 of 55 shown] `Im(Mul(Sqrt(3), ConstI))` [`21b67f` `175b7a` `0abbe1` `e3e4c5`] `Im(Mul(ConstI, Sqrt(3)))` [`4af6db`] `Im(Add(1, Mul(Sqrt(3), ConstI)))` [`0abbe1`] 4 of 8 expressions shown	56 (#23)
`42.0000000000000000000000000000`	`42` [`a0d13f` `a1108d` `6d37c9` `29741c` `aed6bd` `588889` `dc558b` `a3035f` `9d5b81` `b506ad` ... 10 of 16 shown] `Totient(98)` [`6d37c9`] `Totient(49)` [`6d37c9`] `Totient(43)` [`6d37c9`] 4 of 8 expressions shown	17 (#73)
`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)
`20.0000000000000000000000000000`	`20` [`8332d8` `a0d13f` `faf448` `9933df` `b894a3` `85e42e` `9d5b81` `b506ad` `e93ca8` `45267a` ... 10 of 35 shown] `Neg(-20)` [`20b6d2` `e50a56` `583bf9`] `LandauG(9)` [`177218`] `Totient(50)` [`6d37c9`] 4 of 8 expressions shown	37 (#35)
`40.0000000000000000000000000000`	`40` [`a0d13f` `6d37c9` `618a9f` `dc558b` `7cb17f` `a3035f` `fd8310` `9d5b81` `b506ad` `856db2` ... 10 of 16 shown] `Neg(-40)` [`20b6d2`] `Totient(75)` [`6d37c9`] `Totient(88)` [`6d37c9`] 4 of 8 expressions shown	17 (#75)
`0.565162139789654229908969879624`	`Neg(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)
`60.0000000000000000000000000000`	`60` [`a0d13f` `f5f706` `29741c` `6d37c9` `dc558b` `6ade92` `a3035f` `fd8310` `b506ad` `856db2` ... 10 of 12 shown] `Neg(-60)` [`20b6d2`] `Totient(99)` [`6d37c9`] `LandauG(13)` [`177218`] 4 of 8 expressions shown	13 (#94)
`0.636619772367581343075535053490`	`Div(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)
`7.00000000000000000000000000000`	`7` [`a0d13f` `a93679` `390158` `7377c8` `d0b5a7` `d6703a` `eca10b` `540931` `faf448` `9b2f38` ... 10 of 80 shown] `Neg(-7)` [`7cc3d3` `20b6d2` `e50a56`] `Sqrt(49)` [`9d5b81`] `PartitionsP(5)` [`856db2`] 4 of 7 expressions shown	82 (#18)
`0.618033988749894848204586834366`	`Sub(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)
`30.0000000000000000000000000000`	`30` [`a0d13f` `a17386` `faf448` `9933df` `e50a56` `9d5b81` `b506ad` `e93ca8` `d496b8` `63f368` ... 10 of 30 shown] `Neg(-30)` [`e50a56`] `LandauG(11)` [`177218`] `Totient(62)` [`6d37c9`] 4 of 7 expressions shown	30 (#41)
`32.0000000000000000000000000000`	`32` [`ce66a9` `85e42e` `9d5b81` `b506ad` `e93ca8` `cf70ce` `d496b8` `a498dd` `cedcfc` `dc507f` ... 10 of 27 shown] `Neg(-32)` [`20b6d2`] `Totient(80)` [`6d37c9`] `Totient(96)` [`6d37c9`] 4 of 7 expressions shown	28 (#47)
`36.0000000000000000000000000000`	`36` [`a0d13f` `f88455` `6d37c9` `02d14f` `fb5d88` `dc558b` `7cb17f` `f33f09` `a3035f` `9d5b81` ... 10 of 19 shown] `Neg(-36)` [`20b6d2` `a93679`] `Totient(57)` [`6d37c9`] `Totient(76)` [`6d37c9`] 4 of 7 expressions shown	21 (#63)
`6.28318530717958647692528676656`	`Mul(2, Pi)` [`848d97` `47acde` `d69b41` `f1dd8a` `83566f` `b0e1cb` `e54e61` `fb7a63` `30a054` `21b67f` ... 10 of 155 shown] `Neg(Neg(Mul(2, Pi)))` [`4704f9` `20d72c` `47acde` `bf8f37`] `Im(Mul(Mul(2, Pi), ConstI))` [`848d97` `2090c3` `e28209` `57d31a` `0c7de4` `24a793` `5161ab` `83566f` `b0e1cb` `6c71c0` ... 10 of 53 shown] `Neg(Im(Neg(Mul(Mul(2, Pi), ConstI))))` [`348b26` `f0f53b`] 4 of 6 expressions shown	155 (#10)
`1.08232323371113819151600369654`	`RiemannZeta(4)` [`e93ca8` `7cb17f` `8a9884` `62de01`] `HurwitzZeta(4, 1)` [`2d4828`] `Div(Pow(Pi, 4), 90)` [`9bf21b` `2d4828` `33690e`] `Mul(Div(1, 90), Pow(Pi, 4))` [`7cb17f`] 4 of 6 expressions shown	7 (#132)
`10.0000000000000000000000000000`	`10` [`43cc72` `a0d13f` `73f5e7` `a93679` `390158` `540931` `626026` `faf448` `214a91` `b0921b` ... 10 of 71 shown] `Neg(-10)` [`e50a56` `a93679`] `Totient(11)` [`6d37c9`] `Totient(22)` [`6d37c9`] 4 of 6 expressions shown	72 (#19)
`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)
`0.333333333333333333333333333333`	`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)
`0.809016994374947424102293417183`	`Cos(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)
`18.0000000000000000000000000000`	`18` [`a0d13f` `faf448` `9933df` `85e42e` `9d5b81` `b506ad` `e93ca8` `6c71c0` `5404ce` `d496b8` ... 10 of 29 shown] `Neg(-18)` [`e50a56`] `Totient(27)` [`6d37c9`] `Totient(54)` [`6d37c9`] 4 of 6 expressions shown	30 (#40)
`1.54368663391782125453009350113`	`EllipticK(Sub(Mul(4, Sqrt(3)), 7))` [`b95ffa`] `Re(EllipticK(Div(Add(1, Mul(Sqrt(3), ConstI)), 2)))` [`0abbe1`] `Re(EllipticK(Div(Sub(1, Mul(Sqrt(3), ConstI)), 2)))` [`175b7a`] `Div(Mul(Sqrt(Add(3, Mul(2, Sqrt(3)))), Pow(Gamma(Div(1, 3)), 3)), Mul(Pow(2, Div(10, 3)), Pi))` [`b95ffa`] 4 of 6 expressions shown	3 (#310)
`1.59814200211254014446096510539`	`EllipticK(Sub(Div(1, 2), Div(Sqrt(3), 4)))` [`40a376`] `Abs(EllipticK(Div(Sub(1, Mul(Sqrt(3), ConstI)), 2)))` [`175b7a`] `Abs(EllipticK(Div(Add(1, Mul(Sqrt(3), ConstI)), 2)))` [`0abbe1`] `Div(Mul(Pow(3, Div(1, 4)), Pow(Gamma(Div(1, 3)), 3)), Mul(Mul(4, Pow(2, Div(1, 3))), Pi))` [`40a376`] 4 of 6 expressions shown	3 (#311)
`0.623225240140230513394020080251`	`Re(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)
`1.11072073453959156175397024752`	`Re(CarlsonRC(-1, 1))` [`7ea1ad`] `Div(Mul(Pi, Sqrt(2)), 4)` [`7ea1ad` `25435b`] `Neg(Im(CarlsonRC(1, -1)))` [`25435b`] `Im(Mul(Div(Mul(Pi, Sqrt(2)), 4), ConstI))` [`25435b`] 4 of 6 expressions shown	2 (#533)
`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)
`1.06793798966739570226868782321`	`CarlsonRD(0, 1, 2)` [`060366`] `CarlsonRJ(0, 1, 2, 2)` [`c05ed8`] `Re(CarlsonRD(0, -1, 1))` [`2dcf0c`] `Re(CarlsonRJ(0, -1, 1, 1))` [`62b0c4`] 4 of 6 expressions shown	4 (#242)
`1.75932784950901143303710761145`	`Abs(CarlsonRD(1, 1, -1))` [`545e8b`] `Abs(CarlsonRJ(1, 1, 1, -1))` [`e04867`] `Abs(CarlsonRJ(1, 1, -1, -1))` [`534335`] `Abs(CarlsonRJ(1, -1, -1, 1))` [`4c1db8`] 4 of 6 expressions shown	4 (#248)
`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)
`0.628318530717958647692528676656`	`Div(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)
`1.25663706143591729538505735331`	`Div(Mul(2, Pi), 5)` [`47acde`] `Im(Div(Mul(Mul(2, Pi), ConstI), 5))` [`7a56c2`] `Arg(Exp(Div(Mul(Mul(2, Pi), ConstI), 5)))` [`7a56c2`] `Neg(Arg(Neg(Exp(Div(Mul(Mul(3, Pi), ConstI), 5)))))` [`7a56c2`] 4 of 5 expressions shown	2 (#432)
`1.88495559215387594307758602997`	`Div(Mul(3, Pi), 5)` [`47acde`] `Im(Div(Mul(Mul(3, Pi), ConstI), 5))` [`7a56c2`] `Arg(Exp(Div(Mul(Mul(3, Pi), ConstI), 5)))` [`7a56c2`] `Neg(Arg(Neg(Exp(Div(Mul(Mul(2, Pi), ConstI), 5)))))` [`7a56c2`] 4 of 5 expressions shown	2 (#433)
`2.51327412287183459077011470662`	`Div(Mul(4, Pi), 5)` [`47acde`] `Im(Div(Mul(Mul(4, Pi), ConstI), 5))` [`7a56c2`] `Arg(Exp(Div(Mul(Mul(4, Pi), ConstI), 5)))` [`7a56c2`] `Neg(Arg(Neg(Exp(Div(Mul(Pi, ConstI), 5)))))` [`7a56c2`] 4 of 5 expressions shown	2 (#434)
`9.86960440108935861883449099988`	`Pow(Pi, 2)` [`47acde` `ac8d3c` `11687b` `39ce44` `af0dfc` `575b8f` `e03b7c` `0477b3` `a91200` `951f86` ... 10 of 40 shown] `Mul(6, PolyLog(2, 1))` [`9206a3`] `Mul(6, RiemannZeta(2))` [`67bb53`] `Sub(DigammaFunction(Div(1, 4), 1), Mul(8, ConstCatalan))` [`8ee7c9`] 4 of 5 expressions shown	43 (#30)
`4.93480220054467930941724549994`	`Div(Pow(Pi, 2), 2)` [`868061` `47acde` `1165fc` `595f46`] `Mul(3, RiemannZeta(2))` [`a5e52e`] `HurwitzZeta(2, Div(1, 2))` [`868061`] `DigammaFunction(Div(1, 2), 1)` [`595f46`] 4 of 5 expressions shown	5 (#189)
`2.82842712474619009760337744842`	`Sqrt(8)` [`e37535` `5f7334` `9d5b81`] `Mul(2, Sqrt(2))` [`669765` `f9190b` `c9ead2` `522f54` `361801` `fe4967` `6b9f81` `2991b5`] `Pow(2, Div(3, 2))` [`60ac50`] `Abs(Add(1, Mul(Sqrt(7), ConstI)))` [`29c095`] 4 of 5 expressions shown	13 (#91)
`3.31662479035539984911493273667`	`Sqrt(11)` [`9d5b81` `a498dd`] `Im(Mul(Sqrt(11), ConstI))` [`a498dd`] `Im(Add(1, Mul(Sqrt(11), ConstI)))` [`a498dd`] `Abs(Mul(Div(1, 2), Add(1, Mul(Sqrt(43), ConstI))))` [`5b108e`] 4 of 5 expressions shown	3 (#281)
`55.0000000000000000000000000000`	`55` [`a0d13f` `a1108d` `6d37c9` `fb5d88` `dc558b` `a3035f` `b506ad` `856db2` `177218`] `Neg(-55)` [`20b6d2`] `Fibonacci(10)` [`b506ad`] `Fibonacci(Pow(10, 1))` [`5818e3`] 4 of 5 expressions shown	11 (#102)
`1.20205690315959428539973816151`	`RiemannZeta(3)` [`d6703a` `e93ca8` `45267a` `3a5167` `39ce44` `ef2c71` `856317` `8a9884` `b347d3` `9923b7` ... 10 of 28 shown] `HurwitzZeta(3, 1)` [`b4ed44`] `MultiZetaValue(2, 1)` [`345c26`] `Sum(Div(HarmonicNumber(n), Pow(Add(n, 1), 2)), For(n, 1, Infinity))` [`345c26`] 4 of 5 expressions shown	28 (#45)
`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)
`0.250000000000000000000000000000`	`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)
`0.750000000000000000000000000000`	`Div(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)
`22.0000000000000000000000000000`	`22` [`a0d13f` `faf448` `9933df` `9d5b81` `81f500` `b506ad` `e93ca8` `5404ce` `d496b8` `6d37c9` ... 10 of 25 shown] `Neg(-22)` [`3131df` `e50a56`] `Totient(46)` [`6d37c9`] `Totient(23)` [`6d37c9`] 4 of 5 expressions shown	26 (#50)
`15.0000000000000000000000000000`	`15` [`a0d13f` `7377c8` `faf448` `9b2f38` `9933df` `85e42e` `9d5b81` `b506ad` `e93ca8` `e2bc80` ... 10 of 44 shown] `Neg(-15)` [`20b6d2` `e50a56` `a93679`] `LandauG(8)` [`177218`] `BellNumber(4)` [`4c6267`] 4 of 5 expressions shown	47 (#29)
`7.87480497286120987214532299723`	`Mul(Sqrt(2), Pow(Pi, Div(3, 2)))` [`9e30e7` `7c50d1` `4dabda` `5d2c01`] `Im(Mul(Mul(Sqrt(2), Add(1, ConstI)), Pow(Pi, Div(3, 2))))` [`69d0a3`] `Re(Mul(Mul(Sqrt(2), Sub(1, ConstI)), Pow(Pi, Div(3, 2))))` [`5174ea`] `Re(Mul(Mul(Sqrt(2), Add(1, ConstI)), Pow(Pi, Div(3, 2))))` [`69d0a3`] 4 of 5 expressions shown	6 (#155)
`0.913579138156116821407242593401`	`JacobiTheta(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)
`420.000000000000000000000000000`	`420` [`dc558b` `177218`] `LandauG(21)` [`177218`] `LandauG(19)` [`177218`] `LandauG(22)` [`177218`] 4 of 5 expressions shown	2 (#642)
`60060.0000000000000000000000000`	`60060` [`177218`] `LandauG(45)` [`177218`] `LandauG(46)` [`177218`] `LandauG(43)` [`177218`] 4 of 5 expressions shown	1 (#3089)
`180180.000000000000000000000000`	`180180` [`177218`] `LandauG(49)` [`177218`] `LandauG(51)` [`177218`] `LandauG(50)` [`177218`] 4 of 5 expressions shown	1 (#3091)
`360360.000000000000000000000000`	`360360` [`177218`] `LandauG(56)` [`177218`] `LandauG(53)` [`177218`] `LandauG(54)` [`177218`] 4 of 5 expressions shown	1 (#3092)
`6846840.00000000000000000000000`	`6846840` [`177218`] `LandauG(75)` [`177218`] `LandauG(73)` [`177218`] `LandauG(74)` [`177218`] 4 of 5 expressions shown	1 (#3102)
`19399380.0000000000000000000000`	`19399380` [`177218`] `LandauG(80)` [`177218`] `LandauG(81)` [`177218`] `LandauG(79)` [`177218`] 4 of 5 expressions shown	1 (#3106)
`58198140.0000000000000000000000`	`58198140` [`177218`] `LandauG(88)` [`177218`] `LandauG(86)` [`177218`] `LandauG(87)` [`177218`] 4 of 5 expressions shown	1 (#3108)
`116396280.000000000000000000000`	`116396280` [`177218`] `LandauG(90)` [`177218`] `LandauG(92)` [`177218`] `LandauG(91)` [`177218`] 4 of 5 expressions shown	1 (#3109)
`232792560.000000000000000000000`	`232792560` [`177218`] `LandauG(97)` [`177218`] `LandauG(99)` [`177218`] `LandauG(98)` [`177218`] 4 of 5 expressions shown	1 (#3112)
`9.42477796076937971538793014984`	`Mul(3, Pi)` [`639d7b` `64a808` `3e05c6` `47acde` `4d2c10` `eda57d` `255142` `be0f54` `37ffb7` `b468f3` ... 10 of 38 shown] `Neg(Neg(Mul(3, Pi)))` [`639d7b` `e5bba3`] `Im(Mul(Mul(3, Pi), ConstI))` [`7a56c2`] 4 of 4 expressions shown	38 (#34)
`0.523598775598298873077107230547`	`Div(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)
`2.23606797749978969640917366873`	`Sqrt(5)` [`390158` `cb6c9c` `d0d91a` `9d5b81` `bceed4` `050fdb` `6ade92` `344963` `223ce1` `9c53d7` ... 10 of 24 shown] `Abs(Add(1, Mul(2, ConstI)))` [`b58070`] `Abs(Mul(Div(1, 2), Add(1, Mul(Sqrt(19), ConstI))))` [`3ee358`] 4 of 4 expressions shown	26 (#49)
`2.64575131106459059050161575364`	`Sqrt(7)` [`7cc3d3` `29c095` `72f583` `9d5b81`] `Im(Mul(Sqrt(7), ConstI))` [`29c095`] `Im(Add(1, Mul(Sqrt(7), ConstI)))` [`29c095`]	4 (#226)
`3.46410161513775458705489268301`	`Sqrt(12)` [`9d5b81`] `Mul(2, Sqrt(3))` [`68b73d` `669765` `2fabeb` `b95ffa` `2806fd` `52302f` `30a054` `edad97`] `Abs(Add(1, Mul(Sqrt(11), ConstI)))` [`a498dd`]	10 (#109)
`4.12310562561766054982140985597`	`Sqrt(17)` [`9d5b81`] `Abs(Add(1, Mul(4, ConstI)))` [`6cbce8`] `Abs(Mul(Div(1, 2), Add(1, Mul(Sqrt(67), ConstI))))` [`951017`]	3 (#282)
`4.35889894354067355223698198386`	`Sqrt(19)` [`3ee358` `9d5b81`] `Im(Mul(Sqrt(19), ConstI))` [`3ee358`] `Im(Add(1, Mul(Sqrt(19), ConstI)))` [`3ee358`]	2 (#441)
`4.47213595499957939281834733746`	`Sqrt(20)` [`9d5b81`] `Mul(2, Sqrt(5))` [`cb6c9c`] `Abs(Add(1, Mul(Sqrt(19), ConstI)))` [`3ee358`]	3 (#283)
`5.65685424949238019520675489684`	`Sqrt(32)` [`9d5b81`] `Mul(4, Sqrt(2))` [`54c80d`] `Pow(2, Div(5, 2))` [`3b175b`]	3 (#285)
`6.55743852430200065234410999764`	`Sqrt(43)` [`9d5b81` `5b108e`] `Im(Mul(Sqrt(43), ConstI))` [`5b108e`] `Im(Add(1, Mul(Sqrt(43), ConstI)))` [`5b108e`]	2 (#444)
`354224848179261915075.000000000`	`Fibonacci(100)` [`b506ad`] `354224848179261915075` [`b506ad`] `Fibonacci(Pow(10, 2))` [`5818e3`]	2 (#446)
`1.38629436111989061883446424292`	`Log(4)` [`d496b8`] `Mul(2, Log(2))` [`177de7` `5df909` `2e40b8` `89bed3` `967bbb`] `Neg(Neg(Mul(2, Log(2))))` [`89bed3`]	6 (#148)
`190569292.000000000000000000000`	`190569292` [`856db2`] `PartitionsP(100)` [`856db2`] `PartitionsP(Pow(10, 2))` [`9933df`]	2 (#447)
`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)
`0.253113553113553113553113553114`	`Div(691, 2730)` [`aed6bd`] `Neg(BernoulliB(12))` [`aed6bd`] `Neg(Neg(Div(691, 2730)))` [`aed6bd`]	1 (#1027)
`7.09215686274509803921568627451`	`Div(3617, 510)` [`aed6bd`] `Neg(BernoulliB(16))` [`aed6bd`] `Neg(Neg(Div(3617, 510)))` [`aed6bd`]	1 (#1028)
`529.124242424242424242424242424`	`Div(174611, 330)` [`aed6bd`] `Neg(BernoulliB(20))` [`aed6bd`] `Neg(Neg(Div(174611, 330)))` [`aed6bd`]	1 (#1030)
`86580.2531135531135531135531136`	`Neg(BernoulliB(24))` [`aed6bd`] `Div(236364091, 2730)` [`aed6bd`] `Neg(Neg(Div(236364091, 2730)))` [`aed6bd`]	1 (#1032)
`27298231.0678160919540229885057`	`Neg(BernoulliB(28))` [`aed6bd`] `Div(23749461029, 870)` [`aed6bd`] `Neg(Neg(Div(23749461029, 870)))` [`aed6bd`]	1 (#1034)
`15116315767.0921568627450980392`	`Neg(BernoulliB(32))` [`aed6bd`] `Div(7709321041217, 510)` [`aed6bd`] `Neg(Neg(Div(7709321041217, 510)))` [`aed6bd`]	1 (#1036)
`13711655205088.3327721590879486`	`Neg(BernoulliB(36))` [`aed6bd`] `Div(26315271553053477373, 1919190)` [`aed6bd`] `Neg(Neg(Div(26315271553053477373, 1919190)))` [`aed6bd`]	1 (#1038)
`19296579341940068.1486326681449`	`Neg(BernoulliB(40))` [`aed6bd`] `Div(261082718496449122051, 13530)` [`aed6bd`] `Neg(Neg(Div(261082718496449122051, 13530)))` [`aed6bd`]	1 (#1040)
`40338071854059455413.0768115942`	`Neg(BernoulliB(44))` [`aed6bd`] `Div(27833269579301024235023, 690)` [`aed6bd`] `Neg(Neg(Div(27833269579301024235023, 690)))` [`aed6bd`]	1 (#1042)
`120866265222965259346027.311937`	`Neg(BernoulliB(48))` [`aed6bd`] `Div(5609403368997817686249127547, 46410)` [`aed6bd`] `Neg(Neg(Div(5609403368997817686249127547, 46410)))` [`aed6bd`]	1 (#1044)
`115975.000000000000000000000000`	`115975` [`4c6267`] `BellNumber(10)` [`4c6267`] `BellNumber(Pow(10, 1))` [`7466a2`]	2 (#473)
`5056584744960000.00000000000000`	`BarnesG(10)` [`5cb675`] `5056584744960000` [`5cb675`] `BarnesG(Pow(10, 1))` [`dbc117`]	2 (#474)
`11.0000000000000000000000000000`	`11` [`a0d13f` `a93679` `7377c8` `faf448` `9b2f38` `9933df` `b894a3` `85e42e` `9d5b81` `b506ad` ... 10 of 46 shown] `Neg(-11)` [`20b6d2` `e50a56`] `PartitionsP(6)` [`856db2`] `PrimeNumber(5)` [`a3035f`] 4 of 4 expressions shown	48 (#27)
`0.800000000000000000000000000000`	`Div(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)
`1.50000000000000000000000000000`	`Div(3, 2)` [`4c0698` `c6d6e2` `fb7a63` `42d727` `72b5bd` `f9190b` `9f2b18` `4e4380` `2806fd` `3e71f4` ... 10 of 96 shown] `Neg(Neg(Div(3, 2)))` [`1faf7a` `c85c2f` `37ffb7` `e93f43` `618a9f` `4e4380` `771801` `de8485` `4c882a` `d4b12e` ... 10 of 23 shown] `Decimal("1.5")` [`8e06be` `0c8084` `ff0c9f` `3009a8` `9136b9`] `Neg(Decimal("-1.5"))` [`3009a8` `0c8084` `ff0c9f`] 4 of 4 expressions shown	101 (#16)
`28.0000000000000000000000000000`	`28` [`a0d13f` `faf448` `9933df` `72f583` `9d5b81` `b506ad` `e93ca8` `d496b8` `b347d3` `6d37c9` ... 10 of 26 shown] `Neg(-28)` [`20b6d2` `e50a56` `a93679`] `Totient(29)` [`6d37c9`] `Totient(58)` [`6d37c9`] 4 of 4 expressions shown	29 (#42)
`13.0000000000000000000000000000`	`13` [`a0d13f` `faf448` `a4d6fc` `9933df` `85e42e` `72f583` `9d5b81` `b506ad` `e93ca8` `d496b8` ... 10 of 35 shown] `Neg(-13)` [`e50a56`] `Fibonacci(7)` [`b506ad`] `PrimeNumber(6)` [`a3035f`] 4 of 4 expressions shown	36 (#37)
`72.0000000000000000000000000000`	`72` [`a0d13f` `6d37c9` `29741c` `0479f5` `dc558b` `0983d1` `85e42e` `a3035f` `b506ad` `856db2` ... 10 of 12 shown] `Totient(73)` [`6d37c9`] `Totient(95)` [`6d37c9`] `Totient(91)` [`6d37c9`] 4 of 4 expressions shown	12 (#97)
`1.76274717403908605046521864996`	`Mul(2, Log(Add(1, Sqrt(2))))` [`54c80d`] `Log(Add(3, Mul(2, Sqrt(2))))` [`fe4967`] `Sub(Log(Add(2, Sqrt(2))), Log(Sub(2, Sqrt(2))))` [`8c368f`] `Integral(Mul(JacobiTheta(2, 0, Mul(ConstI, t)), JacobiTheta(4, 0, Mul(ConstI, t))), For(t, 0, Infinity))` [`fe4967`]	3 (#302)
`0.881373587019543025232609324980`	`CarlsonRC(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)
`3.62759872846843570118815651528`	`Div(Mul(2, Pi), Sqrt(3))` [`9ea739`] `Mul(Gamma(Div(1, 3)), Gamma(Div(2, 3)))` [`2371b9`] `EisensteinG(2, Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))` [`9ea739`] `Re(EisensteinG(2, Exp(Div(Mul(Mul(2, Pi), ConstI), 3))))` [`9ea739`]	2 (#494)
`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)
`29.0000000000000000000000000000`	`29` [`6d37c9` `e5bd3c` `338b5c` `dc558b` `faf448` `9933df` `a3035f` `9d5b81` `b506ad` `856db2` ... 10 of 18 shown] `Neg(-29)` [`e50a56`] `PrimeNumber(10)` [`a3035f`] `PrimeNumber(Pow(10, 1))` [`1e142c`] 4 of 4 expressions shown	19 (#69)
`44.0000000000000000000000000000`	`44` [`a0d13f` `6d37c9` `dc558b` `a3035f` `9d5b81` `b506ad` `856db2` `e93ca8` `71d9d9` `799894` ... 10 of 14 shown] `Neg(-44)` [`20b6d2`] `Totient(69)` [`6d37c9`] `Totient(92)` [`6d37c9`] 4 of 4 expressions shown	15 (#82)
`0.413629586924998359111922140616`	`Im(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)
`52.0000000000000000000000000000`	`52` [`a0d13f` `6d37c9` `618a9f` `dc558b` `a3035f` `4c6267` `b506ad` `856db2` `177218`] `Neg(-52)` [`20b6d2`] `Totient(53)` [`6d37c9`] `BellNumber(5)` [`4c6267`]	10 (#112)
`1.27362092087246188502596557114`	`Abs(CarlsonRC(-1, 1))` [`7ea1ad`] `Abs(CarlsonRC(1, -1))` [`25435b`] `Abs(Sub(Div(Mul(Sqrt(2), Log(Add(1, Sqrt(2)))), 2), Mul(Div(Mul(Pi, Sqrt(2)), 4), ConstI)))` [`25435b`] `Abs(Sub(Div(Mul(Pi, Sqrt(2)), 4), Mul(Div(Mul(Sqrt(2), Log(Add(1, Sqrt(2)))), 2), ConstI)))` [`7ea1ad`]	2 (#534)
`0.643805509807655071153017462540`	`CarlsonRD(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)
`1.96654316571908985784862969242`	`Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(8, Sqrt(Mul(2, Pi))))` [`62b0c4` `2dcf0c`] `Div(Mul(Mul(3, Sqrt(2)), Pow(Gamma(Div(1, 4)), 2)), Mul(16, Sqrt(Pi)))` [`c05ed8` `060366`] `Re(Mul(Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(8, Sqrt(Mul(2, Pi)))), Sub(1, ConstI)))` [`62b0c4` `2dcf0c`] `Neg(Im(Mul(Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(8, Sqrt(Mul(2, Pi)))), Sub(1, ConstI))))` [`62b0c4` `2dcf0c`]	4 (#243)
`2.78111201595205787765077552079`	`CarlsonRJ(0, ConstI, Neg(ConstI), 1)` [`1eaaed`] `Re(CarlsonRJ(0, ConstI, Neg(ConstI), 1))` [`1eaaed`] `Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(8, Sqrt(Pi)))` [`1eaaed`] `Abs(Mul(Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(8, Sqrt(Mul(2, Pi)))), Sub(1, ConstI)))` [`62b0c4` `2dcf0c`]	3 (#324)
`1.21741893010517288504551506019`	`Neg(Re(CarlsonRD(1, -1, -1)))` [`3047b1`] `Neg(Re(CarlsonRJ(1, -1, -1, -1)))` [`303827`] `Neg(Sub(Neg(Div(3, 4)), Div(Mul(Mul(3, Sqrt(2)), Log(Add(1, Sqrt(2)))), 8)))` [`303827` `3047b1`] `Neg(Re(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 (#553)
`0.833040550904693671315477685636`	`Im(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)
`0.367879441171442321595523770161`	`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)
`56.0000000000000000000000000000`	`56` [`a0d13f` `e83059` `6d37c9` `29741c` `fb5d88` `dc558b` `85e42e` `a3035f` `b506ad` `856db2` ... 10 of 13 shown] `Neg(-56)` [`20b6d2`] `Totient(87)` [`6d37c9`] `PartitionsP(11)` [`856db2`] 4 of 4 expressions shown	14 (#90)
`32768.0000000000000000000000000`	`32768` [`20b6d2` `fd8310`] `Pow(32, 3)` [`a498dd`] `Neg(Neg(Pow(32, 3)))` [`a498dd`] `Neg(ModularJ(Mul(Div(1, 2), Add(1, Mul(Sqrt(11), ConstI)))))` [`a498dd`]	3 (#340)
`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)
`0.258819403792806798405183560189`	`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)
`1.08643481121330801457531612151`	`JacobiTheta(3, 0, ConstI)` [`390158` `8356db` `f12e20` `7d7c65` `cb6c9c` `72f583` `2f3ed3` `e2bc80` `d15f11` `4c8873` ... 10 of 29 shown] `Div(Pow(Pi, Div(1, 4)), Gamma(Div(3, 4)))` [`d15f11`] `Div(Gamma(Div(1, 4)), Mul(Sqrt(2), Pow(Pi, Div(3, 4))))` [`1403b5`] 4 of 4 expressions shown	29 (#44)
`3375.00000000000000000000000000`	`3375` [`20b6d2`] `Pow(15, 3)` [`29c095`] `Neg(Neg(Pow(15, 3)))` [`29c095`] `Neg(ModularJ(Mul(Div(1, 2), Add(1, Mul(Sqrt(7), ConstI)))))` [`29c095`]	2 (#708)
`884736.000000000000000000000000`	`884736` [`20b6d2`] `Pow(96, 3)` [`3ee358`] `Neg(Neg(Pow(96, 3)))` [`3ee358`] `Neg(ModularJ(Mul(Div(1, 2), Add(1, Mul(Sqrt(19), ConstI)))))` [`3ee358`]	2 (#709)
`884736000.000000000000000000000`	`884736000` [`20b6d2`] `Pow(960, 3)` [`5b108e`] `Neg(Neg(Pow(960, 3)))` [`5b108e`] `Neg(ModularJ(Mul(Div(1, 2), Add(1, Mul(Sqrt(43), ConstI)))))` [`5b108e`]	2 (#710)
`147197952000.000000000000000000`	`147197952000` [`20b6d2`] `Pow(5280, 3)` [`951017`] `Neg(Neg(Pow(5280, 3)))` [`951017`] `Neg(ModularJ(Mul(Div(1, 2), Add(1, Mul(Sqrt(67), ConstI)))))` [`951017`]	2 (#712)
`0.587785252292473129168705954639`	`Im(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)
`0.951056516295153572116439333379`	`Im(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)
`12.5663706143591729538505735331`	`Mul(4, Pi)` [`ce66a9` `dbf388` `47acde` `dc507f` `0479f5` `d6703a` `7a56c2` `0d8639` `d637c5` `d8d820` ... 10 of 14 shown] `Im(Mul(Mul(4, Pi), ConstI))` [`dbf388` `7a56c2` `d637c5` `37e644` `ebc673`] 3 of 3 expressions shown	14 (#83)
`0.159154943091895335768883763373`	`Div(1, Mul(2, Pi))` [`541e2e` `47acde` `d1a0ec`] `Im(Div(ConstI, Mul(2, Pi)))` [`1c25d3` `82b410`]	5 (#188)
`2.46740110027233965470862274997`	`Div(Pow(Pi, 2), 4)` [`47acde`] `Pow(Div(Pi, 2), 2)` [`efebb8`]	2 (#435)
`97.4090910340024372364403326887`	`Pow(Pi, 4)` [`2d4828` `47acde` `2251c6` `7cb17f` `9bf21b` `4064f5` `a4f9c9` `4a1b00` `33690e`] `DigammaFunction(Div(1, 2), 3)` [`2251c6`]	9 (#114)
`1.77245385090551602729816748334`	`Sqrt(Pi)` [`fae9d3` `47acde` `cc22bf` `e30d7e` `b5bd5d` `4b040d` `e1797b` `2aaba8` `1eaaed` `6582c4` ... 10 of 35 shown] `Gamma(Div(1, 2))` [`8fab22` `f826a6`] 3 of 3 expressions shown	36 (#36)
`2.50662827463100050241576528481`	`Sqrt(Mul(2, Pi))` [`84f403` `47acde` `630eca` `ace837` `d3baaf` `62b0c4` `28237a` `53026a` `e54e61` `3f1547` ... 10 of 17 shown] `Pow(Mul(2, Pi), Div(1, 2))` [`931d89` `2a47d7` `32e162` `6d0a95` `80f7dc` `b7fec0` `a0ca3e`] 3 of 3 expressions shown	24 (#55)
`0.918938533204672741780329736406`	`Div(Log(Mul(2, Pi)), 2)` [`37a95a` `99a9c6` `2398a1` `3544a0` `f3b870` `4a3612`] `Mul(Div(1, 2), Log(Mul(2, Pi)))` [`47acde` `f50c74`]	8 (#122)
`23.1406926327792690057290863679`	`Exp(Pi)` [`042551` `47acde`] `Where(Mul(32, Product(Pow(Div(a_(Add(n, 1)), a_(n)), Pow(2, Sub(1, n))), For(n, 0, Infinity))), Def(Tuple(a_(n), b_(n)), AGMSequence(n, 1, Div(1, Sqrt(2)))))` [`042551`]	2 (#437)
`0.207879576350761908546955619835`	`Pow(ConstI, ConstI)` [`a39534`] `Exp(Neg(Div(Pi, 2)))` [`47acde` `a39534`]	2 (#438)
`2.44948974278317809819728407471`	`Sqrt(6)` [`c60033` `9d5b81` `799b5e`] `Im(Mul(Sqrt(6), ConstI))` [`c60033` `799b5e`]	3 (#280)
`3.60555127546398929311922126747`	`Sqrt(13)` [`9d5b81`] `Abs(Add(2, Mul(3, ConstI)))` [`0e2bcb`]	2 (#440)
`4.24264068711928514640506617263`	`Sqrt(18)` [`9d5b81`] `Mul(3, Sqrt(2))` [`669765` `f47947` `534335` `9f2b18` `62b0c4` `303827` `060366` `e04867` `324483` `63644d` ... 10 of 18 shown] 3 of 3 expressions shown	19 (#66)
`5.19615242270663188058233902452`	`Sqrt(27)` [`d83109` `9d5b81`] `Mul(3, Sqrt(3))` [`340936`]	3 (#284)
`6.08276253029821968899968424520`	`Sqrt(37)` [`9d5b81`] `Abs(Add(1, Mul(6, ConstI)))` [`5384f3`]	2 (#442)
`6.40312423743284868648821767462`	`Sqrt(41)` [`9d5b81`] `Abs(Mul(Div(1, 2), Add(1, Mul(Sqrt(163), ConstI))))` [`1cb24e`]	2 (#443)
`6.63324958071079969822986547334`	`Sqrt(44)` [`9d5b81`] `Abs(Add(1, Mul(Sqrt(43), ConstI)))` [`5b108e`]	2 (#445)
`6.92820323027550917410978536602`	`Sqrt(48)` [`9d5b81`] `Mul(4, Sqrt(3))` [`921d61` `bb88c8` `44d300` `b95ffa`]	5 (#190)
`0.693147180559945309417232121458`	`Log(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)
`2.07944154167983592825169636437`	`Log(8)` [`d496b8`] `Mul(3, Log(2))` [`7ec4f0` `f93bae`]	3 (#286)
`2.77258872223978123766892848583`	`Log(16)` [`d496b8`] `Mul(4, Log(2))` [`8c368f` `e4cdf1`]	3 (#287)
`3.29583686600432907418573571077`	`Log(27)` [`d496b8`] `Mul(3, Log(3))` [`45a969` `98f642` `177de7` `967bbb`]	5 (#191)
`1.01734306198444913971451792979`	`RiemannZeta(6)` [`9923b7` `7cb17f` `e93ca8` `3a5167` `ef2c71`] `Mul(Div(1, 945), Pow(Pi, 6))` [`7cb17f`]	5 (#192)
`1.00407735619794433937868523851`	`RiemannZeta(8)` [`e93ca8` `7cb17f`] `Mul(Div(1, 9450), Pow(Pi, 8))` [`7cb17f`]	2 (#448)
`1.00099457512781808533714595890`	`RiemannZeta(10)` [`e93ca8` `7cb17f`] `Mul(Div(1, 93555), Pow(Pi, 10))` [`7cb17f`]	2 (#449)
`1.00024608655330804829863799805`	`RiemannZeta(12)` [`e93ca8` `7cb17f`] `Mul(Div(691, 638512875), Pow(Pi, 12))` [`7cb17f`]	2 (#450)
`1.00006124813505870482925854511`	`RiemannZeta(14)` [`e93ca8` `7cb17f`] `Mul(Div(2, 18243225), Pow(Pi, 14))` [`7cb17f`]	2 (#451)
`1.00001528225940865187173257149`	`RiemannZeta(16)` [`e93ca8` `7cb17f`] `Mul(Div(3617, 325641566250), Pow(Pi, 16))` [`7cb17f`]	2 (#452)
`1.00000381729326499983985646164`	`RiemannZeta(18)` [`e93ca8` `7cb17f`] `Mul(Div(43867, 38979295480125), Pow(Pi, 18))` [`7cb17f`]	2 (#453)
`1.00000095396203387279611315204`	`RiemannZeta(20)` [`e93ca8` `7cb17f`] `Mul(Div(174611, 1531329465290625), Pow(Pi, 20))` [`7cb17f`]	2 (#454)
`1.00000023845050272773299000365`	`RiemannZeta(22)` [`e93ca8` `7cb17f`] `Mul(Div(155366, 13447856940643125), Pow(Pi, 22))` [`7cb17f`]	2 (#455)
`1.00000005960818905125947961244`	`RiemannZeta(24)` [`e93ca8` `7cb17f`] `Mul(Div(236364091, 201919571963756521875), Pow(Pi, 24))` [`7cb17f`]	2 (#456)
`1.00000001490155482836504123466`	`RiemannZeta(26)` [`e93ca8` `7cb17f`] `Mul(Div(1315862, 11094481976030578125), Pow(Pi, 26))` [`7cb17f`]	2 (#457)
`1.00000000372533402478845705482`	`RiemannZeta(28)` [`e93ca8` `7cb17f`] `Mul(Div(6785560294, 564653660170076273671875), Pow(Pi, 28))` [`7cb17f`]	2 (#458)
`1.00000000093132743241966818287`	`RiemannZeta(30)` [`e93ca8` `7cb17f`] `Mul(Div(6892673020804, 5660878804669082674070015625), Pow(Pi, 30))` [`7cb17f`]	2 (#459)
`1.00000000023283118336765054920`	`RiemannZeta(32)` [`e93ca8` `7cb17f`] `Mul(Div(7709321041217, 62490220571022341207266406250), Pow(Pi, 32))` [`7cb17f`]	2 (#460)
`1.00000000005820772087902700889`	`RiemannZeta(34)` [`e93ca8` `7cb17f`] `Mul(Div(151628697551, 12130454581433748587292890625), Pow(Pi, 34))` [`7cb17f`]	2 (#461)
`1.00000000001455192189104198424`	`RiemannZeta(36)` [`e93ca8` `7cb17f`] `Mul(Div(26315271553053477373, 20777977561866588586487628662044921875), Pow(Pi, 36))` [`7cb17f`]	2 (#462)
`1.00000000000363797954737865119`	`RiemannZeta(38)` [`e93ca8` `7cb17f`] `Mul(Div(308420411983322, 2403467618492375776343276883984375), Pow(Pi, 38))` [`7cb17f`]	2 (#463)
`1.00000000000090949478402638893`	`RiemannZeta(40)` [`e93ca8` `7cb17f`] `Mul(Div(261082718496449122051, 20080431172289638826798401128390556640625), Pow(Pi, 40))` [`7cb17f`]	2 (#464)
`14.1347251417346937904572519836`	`Im(RiemannZetaZero(1))` [`71d9d9` `945fa5`] `Im(RiemannZetaZero(Pow(10, 0)))` [`2e1cc7`] `Decimal("14.134725141734693790457251983562470270784257115699")` [`71d9d9` `945fa5` `2e1cc7`]	3 (#289)
`49.7738324776723021819167846786`	`Im(RiemannZetaZero(10))` [`71d9d9`] `Im(RiemannZetaZero(Pow(10, 1)))` [`2e1cc7`] `Decimal("49.773832477672302181916784678563724057723178299677")` [`71d9d9` `2e1cc7`]	2 (#465)
`0.227933936319315774369303405737`	`KeiperLiLambda(10)` [`faf448`] `KeiperLiLambda(Pow(10, 1))` [`706f66`] `Decimal("0.22793393631931577436930340573684453380748385942738")` [`706f66` `faf448`]	2 (#467)
`0.0728158454836767248605863758749`	`Neg(StieltjesGamma(1))` [`e5bd3c` `70a705`] `Neg(StieltjesGamma(Pow(10, 0)))` [`569d5c`] `Neg(Decimal("-0.072815845483676724860586375874901319137736338334338"))` [`e5bd3c` `569d5c`]	3 (#291)
`0.000205332814909064794683722289237`	`StieltjesGamma(10)` [`e5bd3c`] `StieltjesGamma(Pow(10, 1))` [`569d5c`] `Decimal("0.00020533281490906479468372228923706530295985377416676")` [`e5bd3c` `569d5c`]	2 (#468)
`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)
`0.0238095238095238095238095238095`	`Div(1, 42)` [`588889` `aed6bd`] `BernoulliB(6)` [`aed6bd`]	2 (#470)
`0.0757575757575757575757575757576`	`Div(5, 66)` [`588889` `aed6bd`] `BernoulliB(10)` [`aed6bd`]	2 (#471)
`1.16666666666666666666666666667`	`Div(7, 6)` [`588889` `aed6bd`] `BernoulliB(14)` [`aed6bd`]	2 (#472)
`54.9711779448621553884711779449`	`BernoulliB(18)` [`aed6bd`] `Div(43867, 798)` [`aed6bd`]	1 (#1029)
`6192.12318840579710144927536232`	`BernoulliB(22)` [`aed6bd`] `Div(854513, 138)` [`aed6bd`]	1 (#1031)
`1425517.16666666666666666666667`	`BernoulliB(26)` [`aed6bd`] `Div(8553103, 6)` [`aed6bd`]	1 (#1033)
`601580873.900642368384303868175`	`BernoulliB(30)` [`aed6bd`] `Div(8615841276005, 14322)` [`aed6bd`]	1 (#1035)
`429614643061.166666666666666667`	`BernoulliB(34)` [`aed6bd`] `Div(2577687858367, 6)` [`aed6bd`]	1 (#1037)
`488332318973593.166666666666667`	`BernoulliB(38)` [`aed6bd`] `Div(2929993913841559, 6)` [`aed6bd`]	1 (#1039)
`841693047573682615.000553709856`	`BernoulliB(42)` [`aed6bd`] `Div(1520097643918070802691, 1806)` [`aed6bd`]	1 (#1041)
`2115074863808199160560.14539007`	`BernoulliB(46)` [`aed6bd`] `Div(596451111593912163277961, 282)` [`aed6bd`]	1 (#1043)
`7500866746076964366855720.07576`	`BernoulliB(50)` [`aed6bd`] `Div(495057205241079648212477525, 66)` [`aed6bd`]	1 (#1045)
`1.46163214496836234126265954233`	`DigammaFunctionZero(0)` [`3c4f5f` `4fdf65` `950e5a`] `Decimal("1.46163214496836234126265954233")` [`1bbbc7`]	4 (#227)
`25.0000000000000000000000000000`	`25` [`6d37c9` `5404ce` `e5bd3c` `338b5c` `bd3faa` `dc558b` `faf448` `9933df` `a3035f` `9d5b81` ... 10 of 20 shown] `Neg(-25)` [`e50a56` `855201`] `PrimePi(Pow(10, 2))` [`5404ce`] 3 of 3 expressions shown	22 (#58)
`1.11803398874989484820458683437`	`Div(Sqrt(5), 2)` [`d0d91a` `ae9d30` `223ce1`] `Abs(Add(1, Div(ConstI, 2)))` [`583bf9` `324483`] `Sum(Div(1, Add(Fibonacci(Add(Mul(2, n), 1)), 1)), For(n, 0, Infinity))` [`ae9d30`]	5 (#193)
`0.644934066848226436472415166646`	`HurwitzZeta(2, 2)` [`ac8d3c`] `DigammaFunction(2, 1)` [`fa0292`] `Sub(Div(Pow(Pi, 2), 6), 1)` [`fa0292` `ac8d3c`]	2 (#476)
`17.1973291545071107392713191193`	`HurwitzZeta(2, Div(1, 4))` [`e85723` `3e82c3`] `DigammaFunction(Div(1, 4), 1)` [`8ee7c9` `2744d4` `807c7d`] `Add(Pow(Pi, 2), Mul(8, ConstCatalan))` [`3e82c3` `807c7d`]	5 (#196)
`2.54187964767160649839766288042`	`HurwitzZeta(2, Div(3, 4))` [`951f86` `e85723`] `DigammaFunction(Div(3, 4), 1)` [`d2f9fb`] `Sub(Pow(Pi, 2), Mul(8, ConstCatalan))` [`d2f9fb` `951f86`]	3 (#294)
`2.71828182845904523536028747135`	`ConstE` [`ce66a9` `699c83` `b93d09` `99ff4c` `ea26d4` `5d6f99` `dc507f` `a1e634` `30bd5b` `e50532` ... 10 of 32 shown] `Exp(1)` [`9a944c`] `"Indirect use of e: Exp(...)"` [`848d97` `52d827` `bcdfc6` `83566f` `235d0d` `21851b` `2ea614` `a0ba58` `cfb999` `35403b` ... 10 of 362 shown] 3 of 3 expressions shown	389 (#7)
`48.0000000000000000000000000000`	`48` [`8332d8` `208da7` `6d37c9` `dc558b` `85e42e` `a3035f` `9d5b81` `b506ad` `856db2` `e93ca8` ... 10 of 15 shown] `Neg(-48)` [`20b6d2`] `Totient(65)` [`6d37c9`] 3 of 3 expressions shown	16 (#77)
`9.00000000000000000000000000000`	`9` [`ce66a9` `a0d13f` `a93679` `8356db` `faf448` `9933df` `0c7de4` `85e42e` `9d5b81` `b506ad` ... 10 of 61 shown] `Neg(-9)` [`e50a56`] `Im(Mul(9, ConstI))` [`8356db`] 3 of 3 expressions shown	62 (#21)
`4.44288293815836624701588099006`	`Mul(Sqrt(2), Pi)` [`6e9544`] `Mul(Pi, Sqrt(2))` [`7ea1ad` `124d02` `afd27a` `25435b`] `Mul(Gamma(Div(1, 4)), Gamma(Div(3, 4)))` [`63ba30`]	6 (#151)
`1.19814023473559220743992249228`	`AGM(1, Sqrt(2))` [`0d9352` `7b362f` `dabb47`] `Div(1, Pow(JacobiTheta(4, 0, ConstI), 2))` [`7b362f`] `Div(Mul(2, Sqrt(2), Pow(Pi, Div(3, 2))), Pow(Gamma(Div(1, 4)), 2))` [`0d9352`]	3 (#304)
`1.27323954473516268615107010698`	`Im(Div(Mul(4, ConstI), Pi))` [`38b4f3`] `Neg(Im(Neg(Div(Mul(4, ConstI), Pi))))` [`38b4f3`] `Hypergeometric2F1(Neg(Div(1, 2)), Neg(Div(1, 2)), 1, 1)` [`c6c108`]	2 (#496)
`0.826993343132688074266989747469`	`Sinc(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)
`262537412640768000.000000000000`	`Pow(640320, 3)` [`1cb24e` `fdc3a3`] `Neg(Neg(Pow(640320, 3)))` [`1cb24e`] `Neg(ModularJ(Mul(Div(1, 2), Add(1, Mul(Sqrt(163), ConstI)))))` [`1cb24e`]	2 (#499)
`12.7671453348037046617109520098`	`Sqrt(163)` [`1cb24e` `fdc3a3`] `Im(Mul(Sqrt(163), ConstI))` [`1cb24e`] `Im(Add(1, Mul(Sqrt(163), ConstI)))` [`1cb24e`]	2 (#500)
`17.0000000000000000000000000000`	`17` [`faf448` `9933df` `9d5b81` `b506ad` `e93ca8` `5404ce` `d496b8` `35c85f` `d898b9` `6d37c9` ... 10 of 24 shown] `Neg(-17)` [`e50a56`] `PrimeNumber(7)` [`a3035f`] 3 of 3 expressions shown	25 (#54)
`19.0000000000000000000000000000`	`19` [`faf448` `9933df` `9d5b81` `b506ad` `e93ca8` `5404ce` `d496b8` `6d37c9` `5818e3` `e5bd3c` ... 10 of 24 shown] `Neg(-19)` [`20b6d2` `e50a56`] `PrimeNumber(8)` [`a3035f`] 3 of 3 expressions shown	26 (#52)
`21.0000000000000000000000000000`	`21` [`a0d13f` `faf448` `9933df` `9d5b81` `b506ad` `e93ca8` `5404ce` `d496b8` `6d37c9` `e5bd3c` ... 10 of 26 shown] `Neg(-21)` [`e50a56` `a93679`] `Fibonacci(8)` [`b506ad`] 3 of 3 expressions shown	28 (#46)
`23.0000000000000000000000000000`	`23` [`6d37c9` `5404ce` `e5bd3c` `338b5c` `dc558b` `a1e634` `faf448` `9933df` `a3035f` `9d5b81` ... 10 of 20 shown] `Neg(-23)` [`20b6d2` `e50a56`] `PrimeNumber(9)` [`a3035f`] 3 of 3 expressions shown	22 (#59)
`31.0000000000000000000000000000`	`31` [`6d37c9` `dc558b` `a3035f` `e93ca8` `9d5b81` `b506ad` `856db2` `71d9d9` `177218` `4c6267` ... 10 of 13 shown] `Neg(-31)` [`20b6d2`] `PrimeNumber(11)` [`a3035f`] 3 of 3 expressions shown	14 (#87)
`43.0000000000000000000000000000`	`43` [`5b108e` `6d37c9` `dc558b` `a3035f` `e93ca8` `9d5b81` `b506ad` `856db2` `71d9d9` `177218` ... 10 of 12 shown] `Neg(-43)` [`20b6d2` `0983d1`] `PrimeNumber(14)` [`a3035f`] 3 of 3 expressions shown	14 (#89)
`45.0000000000000000000000000000`	`45` [`a0d13f` `f88455` `6d37c9` `618a9f` `fb5d88` `dc558b` `6ade92` `a3035f` `9d5b81` `b506ad` ... 10 of 18 shown] `Neg(-45)` [`a93679`] `Im(Mul(45, ConstI))` [`6ade92`] 3 of 3 expressions shown	19 (#70)
`46.0000000000000000000000000000`	`46` [`6d37c9` `dc558b` `a3035f` `e93ca8` `9d5b81` `b506ad` `856db2` `71d9d9` `177218` `d496b8` ... 10 of 11 shown] `Totient(94)` [`6d37c9`] `Totient(47)` [`6d37c9`] 3 of 3 expressions shown	11 (#105)
`47.0000000000000000000000000000`	`47` [`6d37c9` `dc558b` `a3035f` `e93ca8` `9d5b81` `b506ad` `856db2` `71d9d9` `177218` `d496b8` ... 10 of 11 shown] `Neg(-47)` [`20b6d2`] `PrimeNumber(15)` [`a3035f`] 3 of 3 expressions shown	12 (#100)
`0.954929658551372014613302580235`	`Div(3, Pi)` [`45740a` `a691b3`] `Sinc(Div(Pi, 6))` [`45740a`] `EisensteinE(2, ConstI)` [`a691b3`]	2 (#508)
`2.50000000000000000000000000000`	`Div(5, 2)` [`d3b45d` `9522c6` `588889` `e2035a` `6636f2` `3b175b` `ad8a9a` `9b868d` `c2c002` `50f72f`] `Neg(Neg(Div(5, 2)))` [`d3b45d` `9522c6` `e2035a` `6636f2` `ad8a9a` `9b868d` `c2c002`] `Decimal("2.5")` [`d9a7a3`]	11 (#106)
`1.17809724509617246442349126873`	`Div(Mul(3, Pi), 8)` [`be0f54` `4d2c10` `397051` `c6c92a`] `Atan(Add(Sqrt(2), 1))` [`c6c92a`] `Integral(Pow(Sinc(x), 3), For(x, 0, Infinity))` [`be0f54`]	4 (#232)
`64.0000000000000000000000000000`	`64` [`8be46c` `0eb699` `6d37c9` `dc558b` `545987` `47b181` `37fb5f` `85e42e` `fd8310` `a3035f` ... 10 of 16 shown] `Neg(-64)` [`20b6d2`] `Totient(85)` [`6d37c9`] 3 of 3 expressions shown	17 (#76)
`11.1366559936634156905696359642`	`Mul(2, Pow(Pi, Div(3, 2)))` [`9b0385` `e3896e`] `Abs(Mul(Mul(Sqrt(2), Sub(1, ConstI)), Pow(Pi, Div(3, 2))))` [`5174ea`] `Abs(Mul(Mul(Sqrt(2), Add(1, ConstI)), Pow(Pi, Div(3, 2))))` [`69d0a3`]	4 (#235)
`1.91009889451385600895238104109`	`EllipticE(-1)` [`9f3474`] `IncompleteEllipticE(Div(Pi, 2), -1)` [`2573ba`] `Mul(Sqrt(2), Add(Div(Pow(Gamma(Div(1, 4)), 2), Mul(8, Sqrt(Pi))), Div(Pow(Pi, Div(3, 2)), Pow(Gamma(Div(1, 4)), 2))))` [`2573ba` `9f3474`]	2 (#514)
`0.423606542396989543303249561741`	`Abs(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)
`1.58255172722371591183313507107`	`CarlsonRF(0, 1, Sub(Mul(12, Sqrt(2)), 16))` [`e30d7e`] `EllipticK(Pow(Sub(3, Mul(2, Sqrt(2))), 2))` [`2991b5`] `Div(Mul(Add(2, Sqrt(2)), Pow(Gamma(Div(1, 4)), 2)), Mul(16, Sqrt(Pi)))` [`2991b5` `e30d7e`]	2 (#515)
`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)
`25.3027987703796493658818642560`	`Mul(Pow(3, Div(1, 4)), Pow(Gamma(Div(1, 3)), 3))` [`40a376`] `Abs(Mul(Mul(Exp(Div(Mul(ConstI, Pi), 12)), Pow(3, Div(1, 4))), Pow(Gamma(Div(1, 3)), 3)))` [`0abbe1`] `Abs(Mul(Mul(Exp(Neg(Div(Mul(ConstI, Pi), 12))), Pow(3, Div(1, 4))), Pow(Gamma(Div(1, 3)), 3)))` [`175b7a`]	3 (#312)
`1.31607401295249246081921890180`	`Pow(3, Div(1, 4))` [`40a376` `175b7a` `0abbe1`] `Abs(Mul(Exp(Div(Mul(ConstI, Pi), 12)), Pow(3, Div(1, 4))))` [`0abbe1`] `Abs(Mul(Exp(Neg(Div(Mul(ConstI, Pi), 12))), Pow(3, Div(1, 4))))` [`175b7a`]	3 (#313)
`0.965925826289068286749743199729`	`Re(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)
`0.258819045102520762348898837624`	`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)
`0.842875177406298021435601828900`	`Div(EllipticK(Div(1, 4)), 2)` [`aac129`] `IncompleteEllipticF(Div(Pi, 6), 4)` [`aac129`] `Re(IncompleteEllipticF(Div(Pi, 6), 4))` [`aac129`]	1 (#1246)
`0.406298886459960246612785047283`	`IncompleteEllipticE(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)
`0.955049447256928004476190520543`	`CarlsonRG(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)
`0.522800417498986502495294888625`	`CarlsonRD(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)
`0.428097245096172464423491268730`	`CarlsonRD(1, 2, 2)` [`4d2c10`] `CarlsonRJ(1, 2, 2, 2)` [`397051`] `Sub(Div(Mul(3, Pi), 8), Div(3, 4))` [`4d2c10` `397051`]	2 (#543)
`1.79721035210338831115988373842`	`CarlsonRD(0, 2, 1)` [`63644d`] `CarlsonRJ(0, 1, 2, 1)` [`9f2b18`] `Div(Mul(Mul(3, Sqrt(2)), Pow(Pi, Div(3, 2))), Pow(Gamma(Div(1, 4)), 2))` [`63644d` `9f2b18`]	2 (#544)
`0.898605176051694155579941869210`	`Div(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)
`1.39055600797602893882538776040`	`CarlsonRJ(0, 1, 2, Sqrt(2))` [`7f8a58`] `Re(CarlsonRJ(0, 1, 2, Sqrt(2)))` [`7f8a58`] `Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(16, Sqrt(Pi)))` [`7f8a58`]	1 (#1263)
`2.86514834177078401342857156163`	`Neg(Im(CarlsonRD(0, -1, 1)))` [`2dcf0c`] `Neg(Im(CarlsonRJ(0, -1, 1, 1)))` [`62b0c4`] `Neg(Im(Sub(Mul(Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(8, Sqrt(Mul(2, Pi)))), Sub(1, ConstI)), 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`]	2 (#546)
`3.05770609609993614343993760883`	`Abs(CarlsonRD(0, -1, 1))` [`2dcf0c`] `Abs(CarlsonRJ(0, -1, 1, 1))` [`62b0c4`] `Abs(Sub(Mul(Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(8, Sqrt(Mul(2, Pi)))), Sub(1, ConstI)), 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`]	2 (#547)
`1.21401383023291550965660883723`	`Neg(Arg(CarlsonRD(0, -1, 1)))` [`2dcf0c`] `Neg(Arg(CarlsonRJ(0, -1, 1, 1)))` [`62b0c4`] `Neg(Arg(Sub(Mul(Div(Mul(3, Pow(Gamma(Div(1, 4)), 2)), Mul(8, Sqrt(Mul(2, Pi)))), Sub(1, ConstI)), 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`]	2 (#548)
`1.89783232084312411915829478547`	`Neg(Arg(CarlsonRJ(1, 1, 1, -1)))` [`e04867`] `Neg(Arg(CarlsonRJ(1, -1, -1, 1)))` [`4c1db8`] `Neg(Arg(Sub(Sub(Div(Mul(Mul(3, Sqrt(2)), Log(Add(1, Sqrt(2)))), 4), Div(3, 2)), Div(Mul(Mul(Mul(3, Sqrt(2)), Pi), ConstI), 8))))` [`4c1db8` `e04867`]	2 (#551)