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3.00000000000000000000000000000

From Ordner, a catalog of real numbers in Fungrim.

DecimalExpression [entries]Frequency
3.000000000000000000000000000003     [a891da 41cf8e a4d6fc 4b040d 83566f c6d6e2 235d0d 42d727 72b5bd cb493d 21851b 5e1d3b 1792a9 add3ea a0ba58 dbdf08 9c1e9a 8be138 dabb47 5dc1c0 1fbc09 84f403 5b9c02 826257 d41a95 bd7d8e 2f97f5 cb0a9b edcf6c abbe42 a0a1ee 9973ef 3fb309 eda0f3 7137a2 7f8a58 775637 483e7e b4ed44 340936 a9f190 9b868d 34136c b3fc6d ce66a9 c85c2f 540931 26fd1b 23077c 24a793 6fad93 cf70ce bb2d01 5d41b1 20d581 8a9884 e08bb4 0d9352 e84983 dc507f 303827 0650f8 a94b43 771801 37fb5f 8d304b 0ce854 2429b2 af984e 4af6db 62b0c4 dc558b e00d9e e2288d 63ba30 3cac28 04d3a6 62de01 e56f77 f78fa0 5a8f57 cc6d21 d637c5 5b87f3 2f6805 026e44 a4f9c9 103bfb 1c90fb d6703a 0e2bcb 75231e aadf90 b506ad d496b8 61c002 e83059 8b825c 4a30f1 588889 caf10a c92a6f d4b12e 298bb1 3c1021 8d7b3d 921d61 dfea7d da1873 433a5c 060366 816057 a2a294 e3896e 92cc17 397051 338055 752619 f47947 ff93d0 69b32e 9a0bc8 d4e418 1e142c 0fda1b df5f38 21d9a0 1448e3 eca10b 94f646 faf448 9b2f38 e04867 7d7c65 255142 47e587 85e42e e50a56 6ddbf4 45267a d8155f 306699 82926c bac5fb d2f9fb 8f10b0 c362e8 6dda7a ec0054 e1a3fb b0049f afd27a a766f2 ea3e3c f3e75c 07584a 2251c6 f0981b 1356e4 3189b9 81550a 3f1547 26faf3 10f3b2 5bb42e 950e5a 6018a4 e85dee 8b2743 0aa9ac 2d2dde 03aca0 9a2054 a0d13f a93679 4c0698 8356db b16d00 f12e20 be0f54 229c97 fb7a63 7d559c 3b8c97 663a02 4d26ec a19141 a498dd a4cc5a 9f2b18 78131f dbc117 a0dff6 ff5e82 727715 d77f0a 3e71f4 53fcdd 476642 c6c92a 713b6b cf7ee3 cbfe21 84ea08 20e530 1b2d8a a5e52e e37535 54daa9 3d276b 69d0a3 fd8310 0373dc 3047b1 931201 edad97 2a6702 4a5b9a 534335 693cfe 64c188 a255e1 0a9ec2 4d65e5 9e9922 71d5ee 1ee920 177218 3c833f 2371b9 e85723 7ec4f0 31a3ba f4554f 3c56c7 9933df 37ffb7 e93ca8 0207dc 4d1f6b 64f0a5 68b73d b95ffa 13f971 7dd050 5174ea 21dc98 8814ad 686ce0 569d5c 9bda2f 1cb24e fda595 95e508 f551ca 89c9e4 7e0002 d3b39c 287d9b 380076 bb88c8 944a14 40a376 338b5c 8c4ab4 9a8d4d 0983d1 28b4c3 936694 685892 e4e707 eba27c 951017 d3b45d a98234 c4febd 278274 45165c 859445 72f583 f14471 bbf003 9923b7 2fabeb 30b67b b4165c 0644b6 4dabda de8485 668877 f88455 a9cdda e7b5be e72e96 1cdd7b 324483 b58070 dd5681 22b67a 89e79d 80f43a 44e8fb 4d8b0f dd5f43 0d4608 1a15f9 55d23d 345c26 265d9c 99dc4a 5384f3 077394 2b021c b2cd79 8472cc 220e8d 6cbce8 03fbe8 fc3c44 4d2c10 36fff2 157ebb 772c88 e2878f 014c4e c9bcf7 706f66 cb6c9c 967bbb 9e30e7 7f3485 9ea739 60541a 8f4e31 fa8e96 a1108d bd319e 20b6d2 951f86 204acd 9f3474 0abbe1 c4b16c 0096a8 48a1c6 45740a 0ad263 60ac50 7527f1 0c09cc 1feda6 7ef291 01bbb6 7f9273 4a200a 13d2a1 7b3ac4 de7918 56667c 487e35 5540a1 3ee358 3aed02 45a969 c12a41 cbf396 47acde 390158 a8ea67 1c67c8 a1a3d4 b0e1cb 9d5b81 d8cac6 30a054 5404ce ef2c71 bad5d9 4e4380 8d0629 f07e9d 4dd87c 7c50d1 807917 d70b12 9b8c9f 44d300 eadca2 f2e28a af2ea9 34d1c6 4e21c7 378949 c05ed8 361801 4eac3f 639d7b 73f5e7 98f642 7377c8 1faf7a 7697af a5c258 df88a0 66efb8 2e4da0 cf3c8e 290f36 5b108e 5cb675 b1d07b f93bae 9ccaef 71d9d9 4c6267 f56273 799894 4a1b00 669765 1e6344 7466a2 02a8d7 53fef4 729215 230a49 ccb4d1 799b5e 4cf4e4 7a56c2 fc6fe0 9bfd88 100d3c a222ed 34ff28 a17386 9aa62c e3e4c5 6636f2 1eaaed 82c978 050ee1 aaa582 8ac81d 0878a4 3479be 9b7f05 664b4c e233b0 13cac5 7609c8 37e644 8bbb6f fba07c a91f8d b89166 175b7a 98688d 00b82b 2dcf0c 50f72f d98ccc f8cd8f 9ce413 08822c ac236f acdce8 86d68c ebc673 d83109 b64782 27b169 eda57d d36e97 59fd23 87e9ed 124339 6d2880 ce9a39 8697b8 29741c 5818e3 faa118 1c770c 7131cd 3544a0 63644d 921f34 856db2 77aed2 9aa437 2991b5 3a5eb6 aed6bd 4fe0ff 62ffb3 8be46c dc8251 a203e9 c3d8c2 c584c3 f96eac 1d2811 02d14f 4a3612 64a808 fdc3a3 2f3ed3 39ce44 a5e568 856317 f9190b 177de7 cedcfc 5df909 e5bd3c 03356b 2806fd 21b67f 44a529 ee8617 8a316c b96c9d a0552b 9d66de d39c46 5fe58d 2853d4 3b175b 2e1cc7 ed3ff9 85b2ff 8b7991 fe1b96 3e05c6 73eb5d ed0756 e2035a 64b65d b468f3 a4eecf d454a3 4c1db8 0c7de4 6c71c0 fc4f6a 3a5167 af0dfc 89985a d15f11 f48f54 3b272e 7ce79e 7314c4 45a130 1403b5 e5bba3 db4e29 0e2635 741859 5a3ebf 49514d 3b6175 3a77e0 e6d333 70c42b 197a91 7ef2c7 fb5d88 f1f42f 0b4d4b 95e9e4 140815 00c331 65647f 52302f a2e6f9 3009a7 b1c84e abadc7 34e932 21c2f7 f8dfaf 41631f 557b19 978287 e1797b fc3ef5 75cb8c fc267b 580ba0 6d37c9 57fcaf a4e47f ad91ae fe4967 a1414f 9b0385 799742 47f4ba 3102a7 cdee01 5752b8 c60033 48ac55 90c66a 9136b9 fa7251 737805 e6dc09 6202cb 545e8b e2bc80 e93f43 f6b4a2 b347d3 5d2c01 63f368 4c8873 a691b3 b31fd2 618a9f 6ade92 da7fb1 4c882a 9a9487 27b2c7 706783 c891a1 9417f4 522f54 75f9bf bf8f37 2573ba 0bd544 cecede 675f23 4256f0 49d754 794106 d52bda a3035f cc579c 29c095 c2c002 0c8084]
Sqrt(9)     [9d5b81]
Neg(-3)     [af984e a93679 4fe0ff 20b6d2 0b4d4b 99dc4a e50a56 dd5681 cb0a9b 2a52af]
LandauG(3)     [177218]
Fibonacci(4)     [b506ad]
PartitionsP(3)     [856db2]
PrimeNumber(2)     [a3035f]
Im(Mul(3, ConstI))     [0e2bcb 8be46c f12e20 9ce413]
Im(Add(2, Mul(3, ConstI)))     [0e2bcb]
Cardinality(Set(List(3), List(2, 1), List(1, 1, 1)))     [7ef291]
646 (#5)

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