6.28318530717958647692528676656

From Ordner, a catalog of real numbers in Fungrim.

Decimal	Expression [entries]	Frequency
`6.28318530717958647692528676656`	`Mul(2, Pi)` [`848d97` `47acde` `d69b41` `f1dd8a` `83566f` `b0e1cb` `e54e61` `fb7a63` `30a054` `21b67f` `62f12c` `8f0a91` `522b04` `348b26` `84f403` `912ff9` `1b2d8a` `0479f5` `fc8d5d` `f79ff0` `f50c74` `54d4e2` `4a5b9a` `37a95a` `ff587a` `1dc520` `af2d4b` `64c188` `af2ea9` `20d72c` `f42652` `739819` `5babc2` `7c00e6` `a0ca3e` `340936` `d3baaf` `57d31a` `0c7de4` `24a793` `f2a0c7` `6c71c0` `ea26d4` `1745f5` `d9c818` `3f5711` `d31b04` `1d2f4a` `0d8639` `14ecc4` `092cee` `7cda09` `3bfced` `9ee8bc` `4af6db` `af31ae` `62b0c4` `49514d` `f551ca` `b7fec0` `f0f53b` `7b62e4` `23ed69` `99ad29` `ace837` `9b3fde` `32e162` `4cf4e4` `6d0a95` `7a56c2` `2f6805` `f8dfaf` `8c96a5` `2090c3` `458a97` `0f02a5` `e28209` `2a8ec9` `5161ab` `1848f1` `f3b870` `5c178f` `2a47d7` `da0f15` `ad91ae` `2398a1` `13cac5` `298bb1` `e20db0` `005478` `931d89` `c7f7a5` `541e2e` `95f771` `127f05` `0ed5e2` `3102a7` `b6017f` `2dcf0c` `3fe553` `d6a799` `44e8fb` `90a1e1` `82b410` `ac236f` `0fda1b` `afb22a` `2a2a38` `a5d65f` `6a8889` `03fbe8` `d1a0ec` `b64782` `80f7dc` `dbfd5b` `9ea739` `10cdf4` `a54fb0` `024a84` `204acd` `53026a` `3544a0` `1a63af` `bb9eb6` `ec0054` `77aed2` `f5a15a` `3a5eb6` `afd27a` `5c054e` `15b347` `4704f9` `52ea5f` `ea3e3c` `0ad263` `dfbddd` `4a200a` `93a877` `69a1a9` `bf8f37` `1c25d3` `06c468` `3f1547` `26faf3` `64bd32` `1fc63b` `321538` `630eca` `28237a` `1842d9` `72ccda` `40baa9` `99a9c6` `c574fd` `4a3612`] `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` `30a054` `9ea739` `10cdf4` `da0f15` `204acd` `13cac5` `ad91ae` `3f5711` `21b67f` `d1a0ec` `ec0054` `298bb1` `62f12c` `e20db0` `348b26` `7cda09` `15b347` `541e2e` `52ea5f` `ea3e3c` `3bfced` `4af6db` `1b2d8a` `4a200a` `f551ca` `3102a7` `06c468` `f0f53b` `26faf3` `1fc63b` `82b410` `99ad29` `ff587a` `1dc520` `af2ea9` `4cf4e4` `1842d9` `7a56c2` `7c00e6` `0fda1b` `c574fd` `03fbe8` `f8dfaf`] `Neg(Im(Neg(Mul(Mul(2, Pi), ConstI))))` [`348b26` `f0f53b`] `Integral(JacobiTheta(1, 0, Mul(ConstI, t), 1), For(t, 0, Infinity))` [`f2a0c7`]	155 (#10)

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

2021-03-15 19:12:00.328586 UTC