0.00000000000000000000000000000

From Ordner, a catalog of real numbers in Fungrim.

Decimal	Expression [entries]	Frequency
`0.00000000000000000000000000000`	`0` [`569278` `671fcb` `f0d72c` `1eeccf` `bcdfc6` `c19cd6` `2ea614` `3df748` `c3e340` `a0ba58` `655f6b` `d5917b` `c0dea0` `dab889` `6b8963` `5d16e5` `abbe42` `d81f05` `099b19` `55bf43` `9973ef` `3fb309` `7137a2` `f617c0` `3478af` `483e7e` `34136c` `e1497f` `644d75` `23077c` `7e449a` `62eade` `498036` `54f420` `65c610` `0650f8` `6520e7` `0d8639` `7c014b` `0e5d90` `937fa9` `0ce854` `d0bba3` `af31ae` `a807a7` `86333d` `62b0c4` `74274a` `978576` `e00d9e` `9758ac` `b1d132` `f7ce46` `050c46` `3cac28` `271314` `d60119` `9be916` `ed4f6f` `9b3fde` `cc2ebb` `f78fa0` `3c87b9` `5b87f3` `12b1d0` `4b3947` `56d710` `d6703a` `0e2bcb` `2a8ec9` `b506ad` `1ba9a5` `940c48` `cb5071` `452407` `dfea7d` `4d2e45` `da1873` `f946a5` `d7962e` `51b241` `2b2066` `d530b1` `f0639c` `82b410` `69b32e` `ca8b0a` `71a0ff` `fd82ab` `8027e8` `45267a` `2aaba8` `e7224b` `c98bad` `9e388b` `6dda7a` `b786ad` `41f950` `e9f966` `7ae3ed` `f045b3` `12ce84` `07a654` `0feb19` `60772e` `3f1547` `1fc63b` `108daa` `233814` `4d1365` `22c4f6` `40baa9` `271b73` `9a2054` `0ed5e2` `7b5755` `d6d836` `8bac89` `ed4cca` `dfb55b` `162ecf` `4d26ec` `d154dd` `a5980a` `5ff181` `24d810` `91f156` `7a7d1d` `2e576e` `830dd4` `c01d22` `20e530` `f9b773` `ce39ac` `dacd74` `931201` `ea9e2f` `984d9c` `4a5b9a` `4d65e5` `a8ab81` `cbbf16` `c6038c` `c53d94` `192a3e` `d9a7a3` `c03f78` `57d31a` `155343` `925fdf` `3d46ea` `f46e0e` `4cb707` `0cf60d` `08ff0b` `3131df` `18ec99` `d43f30` `38fa65` `fda595` `de0638` `89c9e4` `3e84e3` `baf960` `579595` `f67fa2` `338b5c` `685892` `fda084` `ae791d` `a98234` `5f0adb` `59184e` `9673f7` `cc523f` `7dab87` `f14471` `99ff4c` `6d3591` `30b67b` `b4165c` `d280c5` `2d3356` `b41d08` `4268fc` `e2a734` `599417` `423b36` `781eae` `127f05` `b891d1` `22b67a` `b6017f` `d2f183` `8671a4` `09e2ed` `51fd98` `bc755b` `f7a866` `55d23d` `99dc4a` `077394` `51206a` `6cbce8` `098757` `66df95` `2fec14` `fc3c44` `9e30e7` `c5a9cf` `775e10` `60541a` `8c21f5` `a26ac7` `5eb446` `332721` `5bdba2` `1f88a4` `48a1c6` `b18020` `b81ca0` `01bbb6` `93a877` `c54c85` `798c5d` `4bf3da` `64081c` `ed6590` `2ada0f` `791c44` `bc2f88` `bc4d0a` `858c8f` `9448f2` `f5c3c5` `8ae153` `a07d28` `c5d388` `390158` `d8cac6` `5404ce` `cf5355` `62f23c` `d0a331` `9357b9` `4246ae` `8d0629` `ddc7e1` `f07e9d` `8f0a91` `348b26` `59e5df` `72db94` `d70b12` `b049dc` `22a9cd` `e7aef3` `d7136f` `34d1c6` `16a1f4` `831ea4` `73f5e7` `66efb8` `9b7d8c` `b01280` `b1a260` `a2f5a9` `463077` `5cb675` `9ccaef` `13895b` `415911` `c60679` `7466a2` `c5d844` `b0f500` `02a8d7` `692e42` `ca9123` `a747a4` `cc234c` `0ba30f` `8f71cb` `287e28` `fa6ff7` `a222ed` `fbfb81` `39fe5f` `f171a6` `22ee07` `bb8a75` `e1dd64` `071a94` `a471d0` `b7d740` `1eaaed` `82c978` `7c4457` `20bf69` `6ed553` `674afa` `7609c8` `eda1e3` `a14cfc` `005478` `8c2862` `dad27b` `74be8f` `0895b1` `9d26d2` `2dcf0c` `33aa62` `f50ec9` `f42042` `2362af` `9001e6` `8697b8` `dcc1e5` `1c770c` `33ee4a` `ce327b` `f91d1c` `5c054e` `903962` `3ff35f` `0d82d4` `08fb81` `73b76c` `afabeb` `ed210c` `4a4739` `6b3af0` `1d730a` `21241f` `4b65d0` `e30d7e` `f1dd8a` `8c9ba1` `2f3ed3` `93e149` `190843` `6cabb7` `be9790` `e60205` `f80439` `38c2d5` `8a316c` `a1ca3e` `cc4cd8` `3d6d7e` `d25d10` `5a11eb` `0a7f30` `2a4b9d` `5261e3` `d9403e` `e722ca` `d39c46` `caf8cf` `5c9675` `3e05c6` `cc59e4` `dc6806` `f7f84e` `3f5711` `2a11ab` `f1bd89` `c58f46` `114f9e` `1403b5` `e5bba3` `db4e29` `741859` `209fc8` `c76e72` `46f244` `8547ab` `d35c54` `e6d333` `ef4b53` `8f43ab` `00c331` `52302f` `645c98` `3009a7` `af4516` `ac4d13` `dd67fb` `557b19` `d0d91a` `e1797b` `649dc0` `75cb8c` `e63fe8` `1349b5` `7a168a` `687b4d` `931d89` `7680d3` `21e21a` `be3e09` `458198` `c52772` `a34260` `90a1e1` `2ae142` `54951a` `b66d1e` `663d9c` `d2adb6` `ab1c77` `98703d` `a4e947` `d774fe` `417619` `471485` `80f7dc` `e2bc80` `9c9173` `d8c6d1` `3e1435` `6ade92` `90f31e` `5db5f2` `c0ad12` `1d4638` `959a25` `08ad28` `367ac2` `f20503` `a1f7ea` `3d5327` `bf8f37` `fddfe6` `da16db` `22a42f` `11dfd2` `ab5af3` `66fefb` `ad8db2` `0c8084` `c24323` `41cf8e` `6c2b31` `77e519` `cb493d` `5e1d3b` `add3ea` `a68e0e` `f55f0a` `bf533f` `d7a4e5` `bdea17` `a4cc3b` `8519dd` `71a264` `84f403` `d41a95` `f50c74` `cdb587` `7774a3` `7f8a58` `775637` `948167` `cfefa9` `55cd70` `26fd1b` `453c11` `8f176c` `eae0de` `7aa9be` `8d304b` `af984e` `532f31` `612b21` `81ffcd` `68cc2f` `cb93ea` `04d3a6` `c2dcfa` `58d91f` `e87c43` `a4f9c9` `00cdb7` `23961e` `e13fe9` `921ef0` `e010c9` `75231e` `5ab6bf` `8b825c` `7efe21` `c92a6f` `e50532` `298bb1` `270e67` `4f5575` `dd9d26` `af512f` `21f4f9` `34fafa` `c89abc` `0e2425` `3bffa9` `c8d10e` `53d869` `d4e418` `1026e3` `fbe121` `c7d4c2` `1f0577` `1e142c` `df5f38` `6c28fa` `2870f0` `d8e37d` `ed302a` `01422b` `47e587` `e50a56` `e39456` `398bb7` `a08583` `778fa2` `5ada5f` `82926c` `774d37` `bac5fb` `b788a1` `314807` `e3f8a4` `e3005f` `52ea5f` `583bf9` `2ba423` `dfbddd` `a6776b` `356d7a` `6af603` `0d92f6` `e85dee` `3fe47b` `fff8ff` `8356db` `b16d00` `8bb972` `be533c` `a19141` `4c41ad` `a75407` `bad502` `d1b3b5` `3e71f4` `3009a8` `21f156` `c87ff4` `48765b` `e3d274` `255576` `f79ff0` `0373dc` `997777` `9ee737` `636929` `f42652` `81aeba` `03ee0b` `d10029` `6191cd` `1f1fb4` `3be335` `214a91` `90a864` `0207dc` `ad8a9a` `ae6718` `621a9b` `037342` `1d62a7` `3fe68f` `b10ca7` `e1f15b` `36ae10` `569d5c` `9a95a5` `9bda2f` `95e508` `b5049d` `cc3a51` `8b4f7f` `9a8d4d` `0983d1` `936694` `622772` `02d9e4` `99aa38` `d3b45d` `2a69ce` `6f8e14` `7e1850` `6a6a09` `e2c10d` `79f20e` `d37d0f` `443759` `c1bee1` `31adf6` `2398a1` `087a7c` `f303c9` `f4fd7d` `668877` `819b5f` `f88455` `09cd0b` `a9cdda` `324483` `b58070` `b60924` `4091ad` `ff58cf` `dd5f43` `78c19c` `3a84d6` `876844` `265d9c` `5384f3` `8e06be` `02e3d2` `5a3c4a` `9fbe4f` `cb6c9c` `d2714b` `014c4e` `c9bcf7` `d12aa0` `853a62` `d87f6e` `7212ea` `0096a8` `d967af` `6cf802` `12d5ab` `7527f1` `1feda6` `0c09cc` `594cc3` `249fd6` `83065e` `1dcf7e` `86bc7d` `7b3ac4` `6395ee` `a51a4b` `926b36` `fa65f3` `2246a7` `f5d28c` `c12a41` `9ba78a` `1c67c8` `7c90eb` `9d5b81` `3bb7e4` `5d6f99` `9638c1` `1277f6` `292d70` `67f2ef` `f0414a` `4e4380` `f4750b` `561d75` `7c50d1` `522b04` `813d25` `0fdb94` `a71381` `4e7120` `394cdc` `21839d` `627c9c` `7ac286` `4877d1` `60c6da` `c62afa` `d8025b` `ae3110` `e78989` `66eb8b` `85eebc` `1635f5` `0d8e03` `7c78ea` `f71675` `6547da` `7377c8` `b3c440` `499cfc` `4fa169` `b14da0` `2caf78` `5c2b08` `473c36` `cf93bc` `41ece5` `4c6c43` `290f36` `001a0b` `9d7c61` `b1d07b` `4c6267` `c941c4` `448d90` `42c1f5` `5aceb9` `6e4f58` `a59981` `230a49` `799b5e` `3e0817` `7a56c2` `b07652` `0d3b91` `ad9caa` `54340e` `e9465d` `ecb406` `d1f5c5` `d1f218` `6636f2` `fa3b53` `e36542` `050ee1` `7a36e5` `bba4ec` `25b7bd` `150b3e` `849751` `37e644` `7a85b7` `dac0aa` `709905` `ff0c9f` `4d0e14` `ba7baf` `555e10` `fc2582` `042551` `27b169` `f1afc0` `ecd36f` `980014` `0e209c` `faa118` `3f6d40` `7131cd` `3544a0` `19d7d9` `856db2` `aed6bd` `4cf1e9` `279e4f` `4fe0ff` `b8ed8f` `4e4e0f` `f0bcb5` `982e3b` `a7dbf6` `e6ff64` `c26bc9` `a203e9` `c3d8c2` `1d2811` `626026` `ec2dd5` `e9232b` `39ce44` `a5e568` `6f7746` `081205` `766302` `4e914f` `963daf` `a5852d` `13a092` `f5e153` `a2b0f9` `6ef3d1` `1a7e22` `a2af66` `26418b` `9d66de` `2853d4` `b2d723` `2e1cc7` `ed3ff9` `ef9f8a` `8cac46` `a7ac51` `b468f3` `a4eecf` `41f67b` `4b6ccb` `6d936e` `829185` `af0dfc` `33e034` `d6415e` `638fa6` `c1ffd4` `b5a382` `a7d592` `bf3e29` `8dff72` `7df1c4` `03d70f` `35cb93` `ea304c` `21c2f7` `4f1441` `42c7f1` `8c96a5` `cbcad9` `b23575` `7932c3` `f8de2e` `fc267b` `fa30c7` `a4e47f` `55498b` `4986ed` `fe4967` `9a06fb` `b6b014` `b4c968` `70111e` `5752b8` `c60033` `a2e9dd` `3db90c` `411f3b` `a020e9` `fa7251` `08329d` `cb152f` `e6dc09` `6e1f13` `0cc301` `dbe634` `e93f43` `f6b4a2` `3c88a7` `d9765b` `185efc` `310f36` `83a535` `cdd7e7` `53026a` `d0c9ff` `a4ac32` `e464ec` `eec21a` `e488dc` `cac83e` `4b4816` `cecede` `e1e71f` `18d955` `4c1988` `3f96c1` `794106` `a787eb` `f04e01` `99a9c6` `a4d6fc` `67978f` `a9c825` `13ed5e` `cfb999` `a6bdf5` `ad8df6` `5dc1c0` `c40df4` `bd7d8e` `cb0a9b` `b0a4e9` `05e9ae` `90ac58` `6b9935` `a0b0b3` `e2b379` `9b868d` `19f13b` `24a793` `10ed14` `4f3e30` `80279d` `4b20ab` `81f531` `9395fc` `7fbbe8` `306ef7` `807f3f` `e2288d` `001234` `b8ca70` `23ed69` `c640bf` `b464d3` `56d4ff` `e68f82` `026e44` `d829be` `b93d09` `f1fd51` `6582c4` `4cfeac` `633265` `1cec67` `59a5d6` `2a47d7` `6b13be` `588889` `6b9f81` `0d3186` `768c77` `d99808` `31eecc` `72712c` `338055` `ff93d0` `693e0e` `9a0bc8` `21d9a0` `4aab8a` `a05466` `94f646` `eca10b` `faf448` `255142` `85e42e` `1165fc` `b7e899` `ec0054` `c743eb` `07584a` `b16177` `90af98` `e78084` `7adfd6` `e44796` `0010f3` `10f3b2` `950e5a` `6000d0` `6c4567` `def37e` `a0d13f` `b3d435` `a93679` `f12e20` `be0f54` `ce8ee4` `2e9d0c` `b7f13b` `3e08b6` `48910b` `78131f` `ce2395` `f9ca94` `a0dff6` `ff5e82` `4f3d2b` `7783f9` `cebe1b` `f5887b` `476642` `cf7ee3` `dce62c` `a42212` `e37535` `adf83a` `9376ec` `cf5caa` `693cfe` `e74d86` `a255e1` `a1941b` `6d8bf0` `0888b3` `22fb4a` `1596d2` `f12569` `9933df` `37ffb7` `351d87` `c92da4` `c7f85b` `055b0a` ... 1000 of 1718 shown] `Sin(0)` [`c52772`] `Arg(1)` [`c423d2`] `Log(1)` [`d496b8` `07731b`] `Atan(0)` [`645e30`] `Sin(Pi)` [`e2161b`] `Sqrt(0)` [`9d5b81`] `GCD(0, 0)` [`19ceaa`] `LCM(0, 0)` [`af512f`] `Totient(0)` [`6d37c9`] `Re(ConstI)` [`249fd6`] `BarnesG(0)` [`5cb675`] `Fibonacci(0)` [`b506ad` `9d26d2`] `BernoulliB(7)` [`aed6bd`] `BernoulliB(5)` [`aed6bd`] `BernoulliB(9)` [`aed6bd`] `BernoulliB(3)` [`aed6bd`] `BernoulliB(23)` [`aed6bd`] `BernoulliB(31)` [`aed6bd`] `BernoulliB(37)` [`aed6bd`] `BernoulliB(13)` [`aed6bd`] `BernoulliB(11)` [`aed6bd`] `Sinc(Infinity)` [`5e0c58`] `BernoulliB(27)` [`aed6bd`] `LambertW(0, 0)` [`0be17d`] `BernoulliB(25)` [`aed6bd`] `BernoulliB(39)` [`aed6bd`] `BernoulliB(49)` [`aed6bd`] `BernoulliB(17)` [`aed6bd`] `BernoulliB(41)` [`aed6bd`] `BernoulliB(29)` [`aed6bd`] `BernoulliB(21)` [`aed6bd`] `BernoulliB(19)` [`aed6bd`] `BernoulliB(15)` [`aed6bd`] `BernoulliB(47)` [`aed6bd`] `BernoulliB(45)` [`aed6bd`] `BernoulliB(33)` [`aed6bd`] `BernoulliB(43)` [`aed6bd`] `BernoulliB(35)` [`aed6bd`] `RiemannZeta(-4)` [`e50a56`] `RiemannZeta(-2)` [`e50a56`] `RiemannZeta(-8)` [`e50a56`] `RiemannZeta(-6)` [`e50a56`] `RiemannZeta(-18)` [`e50a56`] `RiemannZeta(-28)` [`e50a56`] `RiemannZeta(-12)` [`e50a56`] `RiemannZeta(-16)` [`e50a56`] `RiemannZeta(-30)` [`e50a56`] `RiemannZeta(-26)` [`e50a56`] `RiemannZeta(-24)` [`e50a56`] `RiemannZeta(-10)` [`e50a56`] `RiemannZeta(-22)` [`e50a56`] `RiemannZeta(-14)` [`e50a56`] `RiemannZeta(-20)` [`e50a56`] `KeiperLiLambda(0)` [`081205` `faf448`] `CarlsonRG(0, 0, 0)` [`bcc121`] `PrimePi(Pow(10, 0))` [`5404ce`] `Sinc(Neg(Infinity))` [`a2f5a9`] `EisensteinG(6, ConstI)` [`a4109c`] `EisensteinE(6, ConstI)` [`a4109c`] `IncompleteEllipticE(0, 0)` [`a6c07e`] `IncompleteEllipticE(0, m)` [`be3e09`] `IncompleteEllipticF(0, 0)` [`ba1965`] `HurwitzZeta(0, Div(1, 2))` [`3db90c`] `Add(Exp(Mul(Pi, ConstI)), 1)` [`271314`] `DedekindEta(Mul(ConstI, Infinity))` [`6b9935`] `ModularLambda(Mul(ConstI, Infinity))` [`e8252c`] `RealLimit(Sinc(x), For(x, Infinity))` [`5e0c58`] `ModularJ(Exp(Div(Mul(Pi, ConstI), 3)))` [`9aa62c`] `ArgMaxUnique(Sinc(x), ForElement(x, RR))` [`b1a260`] `RealLimit(Sinc(x), For(x, Neg(Infinity)))` [`a2f5a9`] `Sub(Sub(Pow(GoldenRatio, 2), GoldenRatio), 1)` [`b464d3`] `EisensteinE(4, Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))` [`3102a7`] `EisensteinG(4, Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))` [`3102a7`] `RightLimit(DedekindEta(Mul(ConstI, epsilon)), For(epsilon, 0))` [`d8025b`] `ComplexLimit(DedekindEta(tau), For(tau, Mul(ConstI, Infinity)))` [`6b9935`] `ComplexLimit(ModularLambda(tau), For(tau, Mul(ConstI, Infinity)))` [`e8252c`] `SequenceLimitInferior(Div(Totient(Add(n, 1)), Totient(n)), For(n, Infinity))` [`33139b`] `Decimal("0")` [`faf448` `d496b8` `9d5b81` `aed6bd`]	1719 (#2)