1.00000000000000000000000000000

From Ordner, a catalog of real numbers in Fungrim.

Decimal	Expression [entries]	Frequency
`1.00000000000000000000000000000`	`1` [`23256b` `848d97` `f0d72c` `a891da` `1eeccf` `bcdfc6` `4b040d` `42d727` `c19cd6` `a0ba58` `166a87` `9c1e9a` `d5917b` `dabb47` `dab889` `6b8963` `826257` `5d16e5` `abbe42` `d81f05` `55bf43` `9973ef` `3fb309` `af7d3d` `eda0f3` `a997f2` `7137a2` `f617c0` `3478af` `483e7e` `b4ed44` `69fe63` `34136c` `644d75` `23077c` `420007` `bb2d01` `0d9352` `498036` `54f420` `9f19c1` `0650f8` `37fb5f` `6520e7` `0d8639` `7c014b` `0e5d90` `937fa9` `0ce854` `af31ae` `a807a7` `4c166d` `62b0c4` `74274a` `dc558b` `978576` `e00d9e` `9758ac` `b1d132` `050c46` `288207` `3cac28` `271314` `9be916` `ed4f6f` `9b3fde` `9d0839` `ea56d1` `f78fa0` `cc6d21` `3c87b9` `5b87f3` `8d90e9` `22dc6e` `70878b` `1c90fb` `10165f` `d6703a` `2a8ec9` `a62320` `b506ad` `d496b8` `1ba9a5` `151e42` `4a30f1` `ee56b9` `4228cd` `caf10a` `cb5071` `dfea7d` `4d2e45` `da1873` `f946a5` `9bf21b` `e3896e` `2b2066` `92cc17` `f0639c` `82b410` `42a909` `632063` `1448e3` `0cbe75` `fd82ab` `8027e8` `45267a` `e7224b` `024a84` `b786ad` `00e608` `41f950` `e9f966` `7ae3ed` `12ce84` `d1ef91` `07a654` `0feb19` `3f1547` `8c52de` `1fc63b` `700d94` `233814` `963387` `40baa9` `271b73` `03aca0` `0ed5e2` `7b5755` `d6d836` `fb7a63` `7d559c` `ed4cca` `dfb55b` `a498dd` `d16cb4` `4d26ec` `5ff181` `91f156` `7a7d1d` `2e576e` `53fcdd` `830dd4` `c70178` `73427b` `20e530` `61480c` `54daa9` `ce39ac` `931201` `984d9c` `1dc520` `fdf80d` `4d65e5` `cbbf16` `192a3e` `c53d94` `e85723` `c6c108` `c03f78` `57d31a` `11687b` `4d1f6b` `68b73d` `155343` `925fdf` `f46e0e` `4cb707` `0cf60d` `18ec99` `d43f30` `3e84e3` `fda595` `89c9e4` `713966` `bf747b` `338b5c` `685892` `8b5ddb` `fda084` `eba27c` `8332d8` `ae791d` `5f0adb` `59184e` `7dab87` `99ff4c` `b9c650` `38b4f3` `9923b7` `30b67b` `b4165c` `807c7d` `d280c5` `e2a734` `f88596` `599417` `541e2e` `781eae` `127f05` `b891d1` `a68214` `22b67a` `b6017f` `d2f183` `8671a4` `09e2ed` `4099d2` `51fd98` `bc755b` `f7a866` `55d23d` `99dc4a` `077394` `2b021c` `51206a` `6cbce8` `d1ec2d` `03fbe8` `2fec14` `b7174d` `fc3c44` `945fa5` `9e30e7` `d9a187` `ff190c` `8c21f5` `5eb446` `9f3474` `0abbe1` `5bdba2` `441301` `b78a50` `5ce30b` `48a1c6` `b18020` `0ad263` `b81ca0` `01bbb6` `93a877` `c54c85` `1a907e` `4bf3da` `64081c` `630eca` `2ada0f` `791c44` `bc2f88` `14af98` `9448f2` `a3ab2a` `f5c3c5` `8ae153` `a07d28` `c5d388` `47acde` `ad1eaf` `390158` `a8ea67` `62f7d5` `d8cac6` `7f5468` `5404ce` `cf5355` `250a45` `62f23c` `d0a331` `9357b9` `4246ae` `8d0629` `ddc7e1` `f07e9d` `62f12c` `8f0a91` `59e5df` `72db94` `b049dc` `22a9cd` `44d300` `34d1c6` `16a1f4` `831ea4` `73f5e7` `98f642` `591d64` `66efb8` `9b7d8c` `8fbf69` `b01280` `abc1e7` `3bf702` `463077` `5cb675` `3142ec` `9ccaef` `75e141` `1e6344` `c60679` `7466a2` `be9a45` `b0f500` `02a8d7` `692e42` `500c0a` `ca9123` `cc234c` `8f71cb` `fdfdcc` `fa6ff7` `a222ed` `166402` `0477b3` `69be32` `f171a6` `a17386` `22ee07` `1eaaed` `82c978` `7c4457` `20bf69` `6b2078` `9b7f05` `a14cfc` `005478` `8c2862` `dad27b` `a91f8d` `74be8f` `0895b1` `98688d` `9d26d2` `2dcf0c` `3fe553` `33aa62` `0b643d` `acdce8` `50adea` `d83109` `b7a578` `f42042` `4e3853` `6fce07` `1c770c` `33ee4a` `ce327b` `7cb17f` `cf6e35` `5c054e` `febdd2` `903962` `b65d19` `a9a405` `fad16f` `1c25d3` `6161c7` `afabeb` `ed210c` `4a4739` `1d730a` `4b65d0` `e30d7e` `f1dd8a` `b978f0` `8c9ba1` `2f3ed3` `93e149` `190843` `575b8f` `722241` `177de7` `5df909` `f35a37` `be9790` `e60205` `f80439` `38c2d5` `8a316c` `a1ca3e` `3d6d7e` `d25d10` `ae76a3` `5a11eb` `0a7f30` `2a4b9d` `5261e3` `e0b322` `d39c46` `769f6e` `5c9675` `fe1b96` `3e05c6` `69348a` `a2675b` `dc6806` `3f5711` `2a11ab` `7ce79e` `f1bd89` `1403b5` `7cc3d3` `741859` `209fc8` `c76e72` `46f244` `8547ab` `d35c54` `e6d333` `ef4b53` `8f43ab` `00c331` `52302f` `645c98` `3009a7` `f8dfaf` `fae9d3` `de9800` `b5bd5d` `e1797b` `649dc0` `fc3ef5` `b07750` `75cb8c` `a91200` `e63fe8` `512beb` `7a168a` `687b4d` `931d89` `21e21a` `acf63c` `458198` `a34260` `90a1e1` `e677fb` `2ae142` `54951a` `04217b` `b66d1e` `0e649f` `77d2f8` `ab1c77` `98703d` `ce2272` `a4e947` `46c021` `417619` `471485` `80f7dc` `e2bc80` `d8c6d1` `3e1435` `75eacb` `1e00d2` `6ade92` `081abd` `da7fb1` `1d4638` `08ad28` `367ac2` `a1f7ea` `3d5327` `69a1a9` `12a9e8` `c6be24` `fddfe6` `2573ba` `da16db` `11dfd2` `fb6ce2` `66fefb` `ad8db2` `699c83` `c24323` `41cf8e` `6c2b31` `235d0d` `cb493d` `5e1d3b` `1792a9` `a68e0e` `f55f0a` `bf533f` `d7a4e5` `9a944c` `bdea17` `a4cc3b` `8519dd` `71a264` `84f403` `d41a95` `f50c74` `47331d` `b760d1` `1d46d4` `7f8a58` `775637` `af23f7` `a9f190` `3a1316` `b3fc6d` `33690e` `cfefa9` `2245df` `bbfb6c` `26fd1b` `25435b` `5d41b1` `e03b7c` `4f20ff` `e08bb4` `8a9884` `dc507f` `771801` `b7cfb3` `8d304b` `532f31` `288da1` `ada157` `81ffcd` `68cc2f` `cb93ea` `d38c27` `04d3a6` `c2dcfa` `58d91f` `0bd6aa` `e87c43` `1c3957` `3ac8a5` `a4f9c9` `00cdb7` `634687` `5b85bf` `3b43b0` `23961e` `e13fe9` `921ef0` `75231e` `aadf90` `412334` `8b825c` `1d731f` `7efe21` `c5bdcc` `844561` `c92a6f` `e50532` `4f5575` `dd9d26` `3c1021` `d38a03` `8d7b3d` `34fafa` `c89abc` `96af56` `397051` `b62aae` `752619` `0e2425` `3bffa9` `c8d10e` `5cb57e` `53d869` `d4e418` `1026e3` `fbe121` `1fa8e7` `1e142c` `0fda1b` `ed302a` `01422b` `47e587` `e50a56` `8a34d1` `a08583` `5ada5f` `82926c` `774d37` `1c0fee` `7b2c26` `b788a1` `1a63af` `314807` `e3f8a4` `52ea5f` `583bf9` `2ba423` `dfbddd` `2251c6` `d51efc` `27b2bb` `356d7a` `9789ee` `72eb69` `e85dee` `f64eef` `2d2dde` `a7b330` `fff8ff` `8356db` `b16d00` `f7a534` `8bb972` `4c462b` `42eb01` `3b8c97` `a19141` `4c41ad` `d77f0a` `d1b3b5` `3e71f4` `c87ff4` `48765b` `e03fa4` `e3d274` `0479f5` `fc8d5d` `f79ff0` `0373dc` `997777` `54d4e2` `534335` `636929` `f42652` `71d5ee` `ff8254` `fb9942` `81aeba` `2371b9` `7ec4f0` `03ee0b` `6191cd` `1f1fb4` `82288c` `2a0316` `90a864` `214a91` `9227bf` `e84642` `0207dc` `4039ec` `ae6718` `47d430` `621a9b` `b95ffa` `13f971` `cde93e` `5174ea` `3fe68f` `b10ca7` `6a11ce` `595f46` `569d5c` `9a95a5` `9bda2f` `c7e2fb` `f55b36` `b5049d` `cd7877` `ace837` `e0425a` `8b4f7f` `9a8d4d` `0983d1` `936694` `02d9e4` `99aa38` `d3b45d` `2a69ce` `429093` `6f8e14` `7e1850` `e2c10d` `d37d0f` `443759` `31adf6` `2398a1` `0bf328` `087a7c` `f303c9` `f4fd7d` `668877` `f88455` `8f51dd` `324483` `b58070` `e68d11` `89e79d` `4d8b0f` `dd5f43` `876844` `04cd99` `265d9c` `0c9939` `5384f3` `fc4fd1` `a15c03` `504717` `7cb651` `8e06be` `073466` `5a3c4a` `9fbe4f` `4d2c10` `36fff2` `014c4e` `c9bcf7` `95988c` `2a48bd` `a8f2ac` `853a62` `204acd` `7212ea` `6d2709` `4cd504` `f61927` `0096a8` `a35b3c` `d967af` `6cf802` `12d5ab` `1feda6` `0c09cc` `594cc3` `6021ba` `7ef291` `83065e` `e9a269` `7b3ac4` `6395ee` `a51a4b` `faeed9` `3ee358` `926b36` `2246a7` `f5d28c` `d8d820` `c12a41` `a95b7e` `9ba78a` `8ff1ff` `c7b921` `1c67c8` `a1a3d4` `bdf58d` `9d5b81` `3bb7e4` `9638c1` `da2fdb` `292d70` `f0414a` `4e4380` `f4750b` `e9c797` `561d75` `7c50d1` `030560` `522b04` `813d25` `0fdb94` `a71381` `21839d` `627c9c` `7ac286` `4877d1` `60c6da` `ae3110` `e78989` `1e47db` `66eb8b` `85eebc` `305a29` `7c78ea` `ae2c5d` `720766` `f71675` `6547da` `7377c8` `b3c440` `1faf7a` `499cfc` `b14da0` `473c36` `290f36` `9d7c61` `b1d07b` `4c6267` `c941c4` `448d90` `b8fdcd` `5aceb9` `a0c85d` `6e4f58` `a59981` `3e0817` `47f6dd` `7a56c2` `b07652` `a4eb86` `08583a` `ad9caa` `bfe28b` `100d3c` `458a97` `d1f5c5` `adf5e2` `e36542` `050ee1` `7a36e5` `465810` `bba4ec` `b63dce` `25b7bd` `150b3e` `37e644` `a6cd13` `df3c07` `7a85b7` `dac0aa` `e15f43` `b2583f` `709905` `4d0e14` `9ce413` `08822c` `07bf27` `217521` `629f70` `042551` `27b169` `eda57d` `d36e97` `604c7c` `c31c10` `ad96f4` `124339` `f1afc0` `ce9a39` `ecd36f` `483547` `0e209c` `faa118` `3f6d40` `3544a0` `19d7d9` `856db2` `77aed2` `aed6bd` `4cf1e9` `15b347` `279e4f` `b8ed8f` `8b4be6` `4e4e0f` `f0bcb5` `2ba627` `982e3b` `a7dbf6` `e6ff64` `c26bc9` `626026` `bf877e` `e9232b` `39ce44` `a1f1ec` `4e914f` `69ca86` `963daf` `5d550c` `a5852d` `f5e153` `f5d489` `a2b0f9` `f33f09` `af2d4b` `9d66de` `739819` `2853d4` `b721b4` `9b0388` `ce5e03` `2e1cc7` `ef9f8a` `4a23c7` `ed0756` `a7ac51` `b468f3` `a4eecf` `41f67b` `4c1db8` `6c71c0` `320dc9` `97f631` `829185` `af0dfc` `632d1c` `f48f54` `638fa6` `c1ffd4` `61784f` `b5a382` `ce4df4` `a7d592` `0851cf` `bf3e29` `eac389` `5a3ebf` `8dff72` `244127` `ad04bd` `097efc` `a2e6f9` `ea304c` `42c7f1` `8c96a5` `433d8b` `cbcad9` `b23575` `7932c3` `303204` `fc267b` `e8ce0b` `fa30c7` `4986ed` `432926` `9a06fb` `b6b014` `5752b8` `c60033` `a2e9dd` `3db90c` `411f3b` `d09380` `a020e9` `fa7251` `c18c95` `6e1f13` `464961` `dbe634` `e93f43` `0cc301` `3c88a7` `ffcc0f` `dbfd5b` `185efc` `310f36` `83a535` `a1e634` `53026a` `d0c9ff` `a4ac32` `e464ec` `8621f6` `154c44` `eec21a` `cac83e` `4b4816` `485ab6` `cecede` `e1e71f` `18d955` `4c1988` `a787eb` `794106` `72ccda` `be2f32` `f04e01` `29c095` `99a9c6` `d4b0b6` `c6d6e2` `1df686` `72b5bd` `aac129` `67c262` `13ed5e` `5f9e54` `cfb999` `35403b` `223ce1` `ad8df6` `5dc1c0` `10ca40` `c40df4` `b0a4e9` `ec5a44` `16612f` `05e9ae` `90ac58` `f5e0b0` `9b868d` `5258c0` `69eb9b` `ce66a9` `19f13b` `e4287f` `24a793` `4f3e30` `534f7d` `651a4a` `157c33` ... 1000 of 1910 shown] `Exp(0)` [`27ca8d`] `Sinc(0)` [`b18020`] `Neg(-1)` [`1eeccf` `5e1d3b` `72cef9` `27586f` `a68e0e` `3df748` `2760e7` `5dc1c0` `71a264` `14a365` `073e1a` `f617c0` `3478af` `25435b` `24a793` `420007` `4f3e30` `54f420` `303827` `157c33` `14ecc4` `4b20ab` `092cee` `4c166d` `62b0c4` `807f3f` `685d1a` `001234` `288207` `23ed69` `c640bf` `68cc2f` `9be916` `c2dcfa` `ea56d1` `e87c43` `56d4ff` `84196a` `43fa0e` `db2b0a` `b93d09` `a62320` `6582c4` `1ba9a5` `5cdae6` `a8b41c` `34fafa` `c89abc` `fc8149` `82b410` `c8d10e` `ee86fb` `632063` `21d9a0` `eca10b` `8654a3` `ed302a` `e04867` `e50a56` `5bd0ec` `d8155f` `8a34d1` `ce6dd0` `b788a1` `8f10b0` `ec0054` `b786ad` `314807` `12ce84` `e3f8a4` `a766f2` `2ba423` `4a2403` `f95561` `27b2bb` `d6fbc8` `90af98` `8db61e` `356d7a` `1fc63b` `700d94` `9789ee` `0010f3` `90b26f` `40baa9` `b3d435` `4c0698` `a93679` `d29554` `4cf228` `ce8ee4` `b7f13b` `3c662e` `dfb55b` `4d26ec` `78131f` `dce62c` `61d8f3` `e3d274` `97ba8d` `e37535` `27766c` `3047b1` `534335` `636929` `192a3e` `c53d94` `1b47db` `276d78` `6191cd` `1596d2` `90a864` `06319a` `44ad09` `3fe68f` `f55b36` `b5049d` `287d9b` `d84519` `ace837` `a172c7` `0983d1` `99aa38` `4f9844` `859445` `7e1850` `d37d0f` `99ff4c` `b9c650` `30b67b` `d280c5` `214b1c` `f4fd7d` `668877` `56d1bc` `c687d6` `541e2e` `781eae` `b6017f` `8671a4` `44e8fb` `dd5f43` `51fd98` `3a84d6` `99dc4a` `056c0e` `03fbe8` `737f2b` `8e06be` `2fec14` `073466` `5a3c4a` `ed7dac` `b4825b` `9e30e7` `853a62` `506d0c` `447541` `7ea1ad` `7212ea` `9f3474` `d02cf9` `77e507` `c4b16c` `5ce30b` `12d5ab` `0ad263` `60ac50` `5fb5e2` `a51a4b` `b0c84b` `2ada0f` `c12a41` `6e05c9` `31b0df` `fdfb16` `9ba78a` `2f1f7b` `301081` `bfc13f` `54bce2` `7c90eb` `d8cac6` `503d4d` `bad5d9` `e9c797` `ddc7e1` `3d77ab` `393b62` `59e5df` `50cb6b` `60c6da` `90631b` `54c80d` `831ea4` `227d60` `39b699` `b14da0` `473c36` `8fbf69` `b01280` `41ece5` `3d25dd` `83abff` `6cd4a1` `be9a45` `dac0bb` `5e639e` `7a56c2` `a4eb86` `08583a` `0d3b91` `039051` `590136` `071a94` `e36542` `1b6362` `465810` `54aaf1` `bba4ec` `b63dce` `674afa` `a14cfc` `a6cd13` `7a85b7` `dac0aa` `80f20f` `95f771` `dec0d2` `8c2862` `6674bb` `2dcf0c` `4d0e14` `ab563e` `33aa62` `17eaad` `2a5337` `ac236f` `acdce8` `afb22a` `d10873` `ed8ba7` `f42042` `e05807` `9001e6` `361f61` `2488bb` `47b181` `b1a2e1` `a091d1` `15dd69` `f697d5` `fad52f` `a7dbf6` `4e5947` `9ad254` `88aeb6` `c574fd` `4b65d0` `626026` `f1dd8a` `2f3ed3` `f35a37` `7954ad` `3b11d3` `344963` `18d335` `21b67f` `6a24ab` `f80439` `df52fc` `11302a` `a46d91` `6189b9` `0a7f30` `3567c5` `9d66de` `d29148` `72b6ca` `1c3766` `3b175b` `ef9f8a` `a2675b` `b468f3` `0c7de4` `4c1db8` `fc4f6a` `6d936e` `829185` `c76eaf` `f340cb` `e5bba3` `6476bd` `35e13b` `b2162a` `8547ab` `35cb93` `df439e` `05fe07` `fae9d3` `8c96a5` `e1797b` `fc3ef5` `304559` `5c178f` `fc267b` `e8ce0b` `a91200` `57fcaf` `da0f15` `55498b` `01af55` `36171f` `c7f7a5` `3c2557` `95e270` `cdee01` `8d486c` `a34260` `e6e7a2` `2ae142` `54951a` `b66d1e` `d09380` `268c9e` `8d6a1d` `fe2627` `545e8b` `6da738` `464961` `fd3017` `0cc301` `a1e634` `d923de` `2573ba` `2eb54a` `24c9e9` `675f23` `7a1799` `1842d9` `72ccda` `2c26a1` `d52bda` `66fefb` `2a2f18` `56667c`] `Sqrt(1)` [`9d5b81`] `Gamma(2)` [`19d480`] `Gamma(1)` [`e68d11`] `AGM(1, 1)` [`eb0661`] `Pow(0, 0)` [`d316bc`] `GCD(1, 1)` [`554b2e`] `LCM(1, 1)` [`34378a`] `BarnesG(2)` [`5cb675`] `LandauG(0)` [`177218`] `Im(ConstI)` [`848d97` `51f9b4` `d4b0b6` `bcdfc6` `88ad6f` `83566f` `235d0d` `72cef9` `21851b` `67c262` `e4cdf1` `27586f` `a0ba58` `b2a880` `8be138` `d5917b` `d7a4e5` `ad8df6` `8519dd` `10ca40` `912ff9` `2f97f5` `cb0a9b` `14a365` `acda23` `3fb309` `ff587a` `6b9935` `ad9ba2` `dc7c83` `483e7e` `9b868d` `9c93bb` `e1497f` `fc6cf6` `231141` `aa404c` `25435b` `cbce7f` `24a793` `cf70ce` `e03b7c` `4f0049` `303827` `0650f8` `0ce854` `106bf7` `af984e` `4af6db` `62b0c4` `74274a` `078869` `e00d9e` `b1d132` `e2288d` `001234` `288207` `b8ca70` `23ed69` `271314` `ea56d1` `cc6d21` `d637c5` `5b87f3` `12b1d0` `2f6805` `026e44` `00cdb7` `44ae4a` `1d1028` `103bfb` `43fa0e` `e28209` `921ef0` `0e2bcb` `5ab6bf` `d989cd` `1848f1` `1cec67` `298bb1` `ec7f2d` `0d3186` `3dd162` `f1a29b` `da1873` `cd5f45` `82b410` `632063` `c7d4c2` `1fa8e7` `f77752` `0fda1b` `21d9a0` `6c28fa` `2a2a38` `06633e` `eca10b` `ed302a` `8c9f96` `e04867` `7d7c65` `adbc1a` `8027e8` `dd5787` `d8cb3e` `45267a` `d8155f` `8a34d1` `089f85` `bac5fb` `024a84` `0b829e` `ec0054` `52ea5f` `c743eb` `2ba423` `f3e75c` `7348e3` `dfbddd` `583bf9` `208da7` `4a2403` `ea3e3c` `f0981b` `1699a9` `07a654` `1356e4` `3189b9` `81550a` `60772e` `90af98` `356d7a` `26faf3` `1fc63b` `700d94` `40baa9` `271b73` `2d2dde` `fff8ff` `27c319` `8356db` `f12e20` `229c97` `4c462b` `a498dd` `4d26ec` `a2d208` `78131f` `a75407` `727715` `4f3d2b` `7783f9` `2f09ad` `3009a8` `03ad5a` `53fcdd` `cf7ee3` `61d8f3` `1b2d8a` `f9b773` `97ba8d` `69d0a3` `3047b1` `3ac0ce` `9376ec` `1dc520` `cf5caa` `534335` `64c188` `f42652` `71d5ee` `e6b579` `729b70` `192a3e` `1ee920` `871996` `d45548` `3be335` `90a864` `57d31a` `3c56c7` `ad8a9a` `ae6718` `570399` `c7f85b` `092716` `06319a` `44ad09` `cde93e` `a08fb9` `6923d5` `d5b7e8` `3a56d8` `5174ea` `3fe68f` `8bb3d8` `3131df` `6f3fec` `1cb24e` `de0638` `f551ca` `a41c92` `3b806f` `1d65c2` `baf960` `1232f7` `99ad29` `092377` `bf747b` `e0425a` `cc3a51` `32e162` `8c4ab4` `8e6867` `4877f2` `15bbb1` `e4e707` `02d9e4` `951017` `a20761` `d3b45d` `2090c3` `2a69ce` `c4febd` `77ef0c` `3b839c` `e47bfb` `f9f31d` `429093` `72f583` `7e1850` `9673f7` `6a6a09` `c1bee1` `38b4f3` `d5a29e` `d0dfba` `d280c5` `2d3356` `b41d08` `ec4f56` `f4fd7d` `668877` `e20db0` `56d1bc` `541e2e` `d0505f` `781eae` `e96684` `127f05` `324483` `9b0994` `b58070` `22b67a` `c4d78a` `09e2ed` `be8e05` `80f43a` `12765e` `4091ad` `44e8fb` `4d8b0f` `dd5f43` `0d4608` `088fdb` `3a84d6` `876844` `1a15f9` `1bae52` `5384f3` `a46f94` `48333c` `7cb651` `6cbce8` `66df95` `03fbe8` `2fec14` `b7174d` `cb6c9c` `945fa5` `9e30e7` `9ea739` `fa8e96` `10cdf4` `7ea1ad` `eca4ce` `204acd` `0abbe1` `c4b16c` `a35b3c` `a90f35` `12d5ab` `594cc3` `249fd6` `42d832` `4a200a` `7f9273` `e9a269` `8a857c` `1dcf7e` `13d2a1` `86bc7d` `a51a4b` `21d9b8` `630eca` `ed6590` `bc2f88` `bc4d0a` `3ee358` `fa65f3` `c12a41` `31b0df` `6ae250` `ad228f` `390158` `2f1f7b` `a8ea67` `c7b921` `bfc13f` `5706ab` `a1a3d4` `7c90eb` `b0e1cb` `30a054` `1fa6b7` `67f2ef` `55ee4a` `f0414a` `c0ae99` `62f12c` `7c50d1` `c331da` `348b26` `e8252c` `22a9cd` `9b8c9f` `e2efbf` `01440f` `90631b` `d8025b` `af2ea9` `cd8a07` `6a7704` `39b699` `df88a0` `cf93bc` `e0ac95` `2e4da0` `8fbf69` `ba6d81` `cf3c8e` `290f36` `5b108e` `65bbd6` `57af50` `64d87a` `c941c4` `457aaa` `7cda09` `669765` `3bfced` `dac0bb` `ed4ce5` `500c0a` `cc234c` `23e0a7` `799b5e` `4cf4e4` `7a56c2` `f89d5a` `a4eb86` `08583a` `100d3c` `54340e` `590136` `34ff28` `458a97` `a2189a` `e1dd64` `ecb406` `9aa62c` `e3e4c5` `5161ab` `6636f2` `1eaaed` `6b2078` `6430cc` `465810` `1dce21` `54aaf1` `0878a4` `13cac5` `849751` `37e644` `a14cfc` `a6cd13` `c6234b` `dac0aa` `709905` `8c2862` `74be8f` `0895b1` `175b7a` `ff0c9f` `6674bb` `0ad836` `2dcf0c` `4d0e14` `d98ccc` `18873d` `e103e7` `9ce413` `ac236f` `86d68c` `ebc673` `499bdf` `ed8ba7` `87e9ed` `ed2bf6` `b120b9` `35c85f` `a39534` `f8a56f` `8697b8` `faa118` `7af1b9` `921f34` `77aed2` `f5a15a` `5c054e` `15b347` `a091d1` `4fe0ff` `62ffb3` `b65d19` `1c25d3` `b83f63` `09c107` `b0f293` `b2f31a` `8be46c` `f96eac` `9ad254` `08bd37` `7f4c85` `4a2ac8` `4a4739` `c574fd` `626026` `f1dd8a` `b978f0` `2f3ed3` `e54e61` `a5e568` `7954ad` `3b11d3` `299209` `03356b` `21b67f` `be9790` `94db60` `963daf` `5d550c` `df52fc` `8a316c` `abaf91` `c43533` `d11b7f` `6ef3d1` `0aac97` `f33f09` `ae76a3` `5a11eb` `3567c5` `d29148` `e0b322` `7c00e6` `caf8cf` `ed0756` `6d918c` `1976db` `e2035a` `b468f3` `0c7de4` `4c1db8` `f2a0c7` `6c71c0` `d15f11` `c718ea` `3f5711` `61784f` `03e2a6` `1403b5` `7cc3d3` `e20938` `bf3e29` `037a6e` `b7fec0` `f0f53b` `caf706` `b2162a` `8547ab` `d35c54` `a18b77` `9522c6` `ef4b53` `097efc` `f1f42f` `072166` `35cb93` `95e9e4` `52302f` `140815` `d2900f` `ea304c` `f8dfaf` `41631f` `7b362f` `77d6bf` `304559` `5c178f` `1976e1` `e8ce0b` `580ba0` `dd5e3a` `da0f15` `ad91ae` `4becdd` `01af55` `69e5fb` `755655` `36171f` `fe4967` `c7f7a5` `9dec3e` `7902fc` `cbfd70` `799742` `47f4ba` `3102a7` `0701dc` `18f40c` `cdee01` `b4c968` `f4e249` `d6a799` `2ae142` `513a30` `c60033` `54951a` `31fef8` `d1a0ec` `b738b1` `8d6a1d` `fe2627` `737805` `c18c95` `cfc5c3` `545e8b` `e2bc80` `0cc301` `033c51` `fd3017` `f68409` `0b3fd6` `26c47c` `5d2c01` `4c8873` `a691b3` `dbf388` `a4109c` `56acfe` `6ade92` `735409` `27b2c7` `08ad28` `5adbc3` `15f92d` `d923de` `bf8f37` `c6be24` `495a98` `06c468` `2eb54a` `675f23` `4256f0` `321538` `1842d9` `be2f32` `d52bda` `2a2f18` `f04e01` `29c095` `c2c002` `0c8084`] `Totient(1)` [`6d37c9`] `Totient(2)` [`6d37c9`] `BarnesG(1)` [`5cb675`] `LandauG(1)` [`177218`] `BarnesG(3)` [`5cb675`] `Log(ConstE)` [`699c83`] `Abs(ConstI)` [`65bbd6`] `Fibonacci(1)` [`b506ad` `9d26d2`] `Neg(Neg(1))` [`a2b0f9` `fa6ff7`] `Factorial(0)` [`d8c274` `3009a7`] `Fibonacci(2)` [`b506ad` `9d26d2`] `EllipticE(1)` [`958a3f`] `Factorial(1)` [`3009a7`] `BellNumber(0)` [`4c6267`] `BernoulliB(0)` [`aed6bd`] `BellNumber(1)` [`4c6267`] `Im(Sqrt(-1))` [`72cef9` `2eb54a`] `PartitionsP(1)` [`856db2`] `PartitionsP(0)` [`856db2`] `Pow(ConstI, 4)` [`e0425a`] `CarlsonRC(1, 1)` [`d38c27`] `Sin(Div(Pi, 2))` [`69c5ef`] `Im(Sign(ConstI))` [`09c107`] `LambertW(0, 0, 1)` [`c87ff4`] `CarlsonRG(1, 1, 1)` [`250ff1`] `CarlsonRF(1, 1, 1)` [`c166ca`] `CarlsonRD(1, 1, 1)` [`1c0fee`] `Abs(Sqrt(ConstI))` [`0ad836`] `Re(Add(1, ConstI))` [`62b0c4` `78131f` `fe2627` `b468f3` `69d0a3` `078869` `0ad836` `9e30e7` `4c8873` `e54e61` `7c50d1` `e2288d` `2dcf0c` `5d2c01`] `Im(Add(1, ConstI))` [`62b0c4` `78131f` `fe2627` `b468f3` `69d0a3` `078869` `0ad836` `9e30e7` `4c8873` `e54e61` `7c50d1` `e2288d` `2dcf0c` `5d2c01`] `LambertW(0, ConstE)` [`c95c4f`] `Re(Sub(1, ConstI))` [`630eca` `62b0c4` `f1dd8a` `2dcf0c` `5174ea` `e54e61` `7c50d1` `8519dd`] `Neg(Pow(ConstI, 2))` [`31b0df`] `BarnesG(Pow(10, 0))` [`dbc117`] `CarlsonRJ(1, 1, 1, 1)` [`e9d5a9`] `Fibonacci(Pow(10, 0))` [`5818e3`] `Neg(Im(Neg(ConstI)))` [`34ff28` `ed0756` `b738b1` `6d918c` `d4b0b6` `cbce7f` `cfc5c3` `d8155f` `1eaaed` `e0ac95` `b120b9` `4c462b` `26c47c` `1976e1` `e8ce0b` `67c262` `089f85` `0b829e` `ec7f2d` `8be138` `5174ea` `668877` `08ad28` `9dec3e` `b65d19` `9b0994` `6674bb` `c4d78a` `18f40c` `4d0e14` `23ed69` `700d94` `cf5caa` `2ae142` `c12a41` `08bd37` `44ae4a`] `BellNumber(Pow(10, 0))` [`7466a2`] `PartitionsP(Pow(10, 0))` [`9933df`] `Im(Pow(-1, Div(1, 2)))` [`27586f`] `Neg(Im(Pow(ConstI, 3)))` [`8be138`] `Neg(Im(Sub(1, ConstI)))` [`630eca` `62b0c4` `f1dd8a` `2dcf0c` `5174ea` `e54e61` `7c50d1` `8519dd`] `Neg(Im(Div(1, ConstI)))` [`67c262`] `Cardinality(Set(List()))` [`cebe1b`] `Im(CarlsonRD(-1, -1, -1))` [`4a2403`] `Cardinality(Set(List(1)))` [`e84642`] `Re(Add(1, Div(ConstI, 2)))` [`583bf9` `324483`] `Re(Add(1, Mul(6, ConstI)))` [`5384f3`] `Re(Add(1, Mul(8, ConstI)))` [`e2bc80`] `Re(Add(1, Mul(2, ConstI)))` [`b58070`] `Re(Add(1, Mul(4, ConstI)))` [`6cbce8`] `Neg(Im(Conjugate(ConstI)))` [`44ae4a`] `Re(Add(1, Mul(10, ConstI)))` [`390158`] `Re(Add(1, Mul(12, ConstI)))` [`675f23`] `Im(CarlsonRJ(-1, -1, -1, -1))` [`a091d1`] `Neg(Sin(Div(Mul(3, Pi), 2)))` [`56667c`] `Neg(Im(CarlsonRF(-1, -1, -1)))` [`6674bb`] `Neg(Re(Exp(Mul(Pi, ConstI))))` [`271314` `54aaf1`] `Re(Add(1, Mul(Sqrt(3), ConstI)))` [`0abbe1`] `Re(Add(1, Mul(Sqrt(7), ConstI)))` [`29c095`] `Im(Exp(Div(Mul(Pi, ConstI), 2)))` [`a90f35`] `Re(Sub(1, Mul(Sqrt(3), ConstI)))` [`175b7a`] `JacobiTheta(3, 0, Mul(45, ConstI))` [`6ade92`] `IncompleteEllipticE(Div(Pi, 2), 1)` [`b62aae`] `Re(Add(1, Mul(Sqrt(19), ConstI)))` [`3ee358`] `Neg(ModularLambda(Add(1, ConstI)))` [`fe2627`] `Re(Add(1, Mul(Sqrt(43), ConstI)))` [`5b108e`] `Abs(Exp(Div(Mul(Pi, ConstI), 5)))` [`7a56c2`] `Abs(Exp(Div(Mul(Pi, ConstI), 4)))` [`cde93e` `6b2078` `4d0e14`] `Re(Add(1, Mul(Sqrt(67), ConstI)))` [`951017`] `Re(Add(1, Mul(Sqrt(11), ConstI)))` [`a498dd`] `Abs(Exp(Div(Mul(Pi, ConstI), 3)))` [`0c7de4` `ec0054` `0c8084` `9aa62c`] `Abs(Exp(Div(Mul(Pi, ConstI), 24)))` [`a1a3d4`] `Re(Add(1, Mul(Sqrt(163), ConstI)))` [`1cb24e`] `Abs(Exp(Div(Mul(ConstI, Pi), 12)))` [`0abbe1`] `Abs(Exp(Div(Mul(Pi, ConstI), 12)))` [`1bae52`] `Maximum(Sinc(x), ForElement(x, RR))` [`632d1c`] `Sub(Pow(GoldenRatio, 2), GoldenRatio)` [`b464d3`] `Abs(Neg(Exp(Div(Mul(Pi, ConstI), 5))))` [`7a56c2`] `Neg(Re(Add(-1, Mul(Sqrt(3), ConstI))))` [`21b67f`] `Abs(Neg(Exp(Div(Mul(Pi, ConstI), 3))))` [`0c7de4` `ec0054`] `ComplexDerivative(BarnesG(z), For(z, 0))` [`90b367`] `Abs(Exp(Neg(Div(Mul(Pi, ConstI), 24))))` [`204acd`] `Abs(Exp(Neg(Div(Mul(ConstI, Pi), 12))))` [`175b7a`] `Abs(Exp(Div(Mul(Mul(4, Pi), ConstI), 5)))` [`7a56c2`] `Abs(Exp(Div(Mul(Mul(2, Pi), ConstI), 5)))` [`7a56c2`] `Abs(Div(Add(1, Mul(Sqrt(3), ConstI)), 2))` [`0abbe1`] `Neg(Re(LambertW(0, Neg(Div(1, ConstE)))))` [`b93d09`] `Abs(Div(Sub(1, Mul(Sqrt(3), ConstI)), 2))` [`175b7a`] `Abs(Exp(Div(Mul(Mul(3, Pi), ConstI), 5)))` [`7a56c2`] `Abs(Exp(Div(Mul(Mul(2, Pi), ConstI), 3)))` [`ea3e3c` `4af6db` `1b2d8a` `4a200a` `204acd` `ad91ae` `13cac5` `0c7de4` `21b67f` `83566f` `b0e1cb` `3102a7` `6c71c0` `298bb1` `ec0054` `0fda1b` `26faf3` `30a054` `9ea739`] `Abs(Mul(Div(1, Sqrt(2)), Add(1, ConstI)))` [`0ad836`] `Abs(Div(Add(-1, Mul(Sqrt(3), ConstI)), 2))` [`21b67f`] `Neg(Re(LambertW(-1, Neg(Div(1, ConstE)))))` [`d09380`] `Maximum(Brackets(Sin(x)), ForElement(x, RR))` [`bfe28b`] `Abs(Neg(Exp(Div(Mul(Mul(4, Pi), ConstI), 5))))` [`7a56c2`] `Abs(Neg(Exp(Div(Mul(Mul(2, Pi), ConstI), 3))))` [`0c7de4` `ec0054`] `Abs(Neg(Exp(Div(Mul(Mul(3, Pi), ConstI), 5))))` [`7a56c2`] `Abs(Neg(Exp(Div(Mul(Mul(2, Pi), ConstI), 5))))` [`7a56c2`] `SequenceLimitSuperior(Div(Totient(n), n), For(n, Infinity))` [`cd7877`] `SequenceLimit(Div(Log(LandauG(n)), Sqrt(Mul(n, Log(n)))), For(n, Infinity))` [`a3ab2a`] `Integral(Div(Pow(JacobiTheta(4, 0, Mul(ConstI, t)), 2), Add(1, Pow(t, 2))), For(t, 0, Infinity))` [`963daf`] `CarlsonRF(0, Div(Pow(Gamma(Div(1, 4)), 4), Mul(16, Pi)), Div(Pow(Gamma(Div(1, 4)), 4), Mul(32, Pi)))` [`67e015`] `Re(CarlsonRF(0, Div(Pow(Gamma(Div(1, 4)), 4), Mul(32, Pi)), Div(Neg(Pow(Gamma(Div(1, 4)), 4)), Mul(32, Pi))))` [`8519dd`] `Neg(Im(CarlsonRF(0, Div(Pow(Gamma(Div(1, 4)), 4), Mul(32, Pi)), Div(Neg(Pow(Gamma(Div(1, 4)), 4)), Mul(32, Pi)))))` [`8519dd`] `Integral(Mul(Pow(JacobiTheta(2, 0, Mul(ConstI, t)), 4), Pow(JacobiTheta(4, 0, Mul(ConstI, t)), 2)), For(t, 0, Infinity))` [`02d9e4`] `Integral(Mul(Pow(JacobiTheta(2, 0, Mul(ConstI, t)), 2), Pow(JacobiTheta(4, 0, Mul(ConstI, t)), 2)), For(t, 0, Infinity))` [`ea304c`] `Mul(Brackets(Div(Add(Add(3, Sqrt(5)), Mul(Add(Add(Sqrt(3), Sqrt(5)), Pow(60, Div(1, 4))), Pow(Add(2, Sqrt(3)), Div(1, 3)))), Mul(3, Sqrt(Add(10, Mul(10, Sqrt(5))))))), JacobiTheta(3, 0, ConstI))` [`6ade92`] `Decimal("1")` [`7466a2` `5818e3` `dbc117` `9933df` `9d5b81`] `Decimal("1.00000000000000000000000000000")` [`0983d1` `aed6bd`]	2182 (#1)