Add 2022 extras and rm input/samples
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parent
7809a82ce7
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SSH key fingerprint:
SHA256:KI8YxpkPRbnDRkXPgCuQCVz181++Vy7NAvmQj8alOhM
30 changed files with 402 additions and 6471 deletions
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||||
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||||
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||||
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|
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|||
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||||
1000
Python/2022/04/input
1000
Python/2022/04/input
File diff suppressed because it is too large
Load diff
|
|
@ -1,6 +0,0 @@
|
|||
2-4,6-8
|
||||
2-3,4-5
|
||||
5-7,7-9
|
||||
2-8,3-7
|
||||
6-6,4-6
|
||||
2-6,4-8
|
||||
|
|
@ -1,512 +0,0 @@
|
|||
[N] [G] [Q]
|
||||
[H] [B] [B] [R] [H]
|
||||
[S] [N] [Q] [M] [T] [Z]
|
||||
[J] [T] [R] [V] [H] [R] [S]
|
||||
[F] [Q] [W] [T] [V] [J] [V] [M]
|
||||
[W] [P] [V] [S] [F] [B] [Q] [J] [H]
|
||||
[T] [R] [Q] [B] [D] [D] [B] [N] [N]
|
||||
[D] [H] [L] [N] [N] [M] [D] [D] [B]
|
||||
1 2 3 4 5 6 7 8 9
|
||||
|
||||
move 3 from 1 to 2
|
||||
move 1 from 7 to 1
|
||||
move 1 from 6 to 5
|
||||
move 5 from 5 to 9
|
||||
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|
||||
move 1 from 6 to 8
|
||||
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|
||||
move 5 from 4 to 6
|
||||
move 1 from 7 to 6
|
||||
move 1 from 2 to 4
|
||||
move 5 from 2 to 6
|
||||
move 2 from 1 to 5
|
||||
move 2 from 1 to 9
|
||||
move 16 from 6 to 4
|
||||
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|
||||
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|
||||
move 5 from 9 to 3
|
||||
move 1 from 1 to 4
|
||||
move 1 from 1 to 3
|
||||
move 3 from 7 to 4
|
||||
move 2 from 5 to 4
|
||||
move 31 from 4 to 8
|
||||
move 22 from 8 to 4
|
||||
move 9 from 3 to 6
|
||||
move 7 from 9 to 5
|
||||
move 4 from 5 to 6
|
||||
move 6 from 3 to 2
|
||||
move 2 from 6 to 7
|
||||
move 5 from 2 to 7
|
||||
move 1 from 2 to 4
|
||||
move 1 from 7 to 5
|
||||
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|
||||
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|
||||
move 2 from 4 to 6
|
||||
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|
||||
move 2 from 6 to 1
|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
move 1 from 8 to 3
|
||||
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|
||||
move 1 from 3 to 6
|
||||
move 1 from 2 to 1
|
||||
move 10 from 1 to 3
|
||||
move 1 from 4 to 7
|
||||
move 1 from 6 to 4
|
||||
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|
||||
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|
||||
move 11 from 7 to 2
|
||||
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|
||||
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|
||||
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|
||||
move 17 from 2 to 4
|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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||||
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|
||||
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|
||||
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|
||||
move 21 from 4 to 9
|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
move 20 from 2 to 4
|
||||
move 2 from 4 to 8
|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
move 1 from 1 to 8
|
||||
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|
||||
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|
||||
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|
||||
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|
||||
move 1 from 9 to 8
|
||||
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|
||||
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|
||||
move 3 from 7 to 8
|
||||
move 15 from 4 to 1
|
||||
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|
||||
move 10 from 1 to 6
|
||||
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|
||||
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|
||||
move 7 from 5 to 1
|
||||
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|
||||
move 15 from 5 to 2
|
||||
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|
||||
move 7 from 2 to 1
|
||||
move 6 from 4 to 6
|
||||
move 1 from 5 to 9
|
||||
move 1 from 5 to 7
|
||||
move 1 from 3 to 5
|
||||
move 11 from 1 to 8
|
||||
move 3 from 4 to 6
|
||||
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|
||||
move 1 from 2 to 5
|
||||
move 2 from 8 to 3
|
||||
move 11 from 6 to 1
|
||||
move 1 from 3 to 7
|
||||
move 1 from 9 to 8
|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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||||
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|
||||
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|
||||
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||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
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|
||||
move 1 from 3 to 6
|
||||
move 1 from 8 to 2
|
||||
move 18 from 6 to 2
|
||||
move 1 from 6 to 2
|
||||
move 2 from 8 to 3
|
||||
move 3 from 3 to 8
|
||||
move 18 from 4 to 9
|
||||
move 11 from 9 to 2
|
||||
move 2 from 9 to 6
|
||||
move 2 from 4 to 1
|
||||
move 1 from 1 to 5
|
||||
move 1 from 5 to 4
|
||||
move 1 from 4 to 8
|
||||
move 42 from 2 to 1
|
||||
move 3 from 9 to 3
|
||||
move 1 from 8 to 1
|
||||
move 1 from 3 to 4
|
||||
move 3 from 8 to 7
|
||||
move 1 from 4 to 1
|
||||
move 2 from 3 to 2
|
||||
move 17 from 1 to 6
|
||||
move 15 from 6 to 3
|
||||
move 2 from 9 to 7
|
||||
move 1 from 3 to 6
|
||||
move 2 from 7 to 6
|
||||
move 2 from 2 to 4
|
||||
move 1 from 2 to 3
|
||||
move 1 from 4 to 9
|
||||
move 1 from 4 to 1
|
||||
move 1 from 6 to 3
|
||||
move 20 from 1 to 9
|
||||
move 6 from 1 to 9
|
||||
move 7 from 9 to 3
|
||||
move 20 from 9 to 1
|
||||
move 1 from 6 to 7
|
||||
move 2 from 6 to 7
|
||||
move 1 from 6 to 5
|
||||
move 1 from 6 to 8
|
||||
move 4 from 7 to 3
|
||||
move 3 from 7 to 2
|
||||
move 1 from 6 to 4
|
||||
move 1 from 2 to 1
|
||||
move 1 from 4 to 9
|
||||
move 21 from 3 to 2
|
||||
move 5 from 3 to 8
|
||||
move 1 from 5 to 1
|
||||
move 2 from 8 to 7
|
||||
move 4 from 8 to 3
|
||||
move 4 from 2 to 5
|
||||
move 19 from 2 to 3
|
||||
move 1 from 9 to 2
|
||||
move 23 from 3 to 2
|
||||
move 2 from 7 to 4
|
||||
move 3 from 5 to 9
|
||||
move 16 from 2 to 1
|
||||
move 1 from 5 to 4
|
||||
move 1 from 9 to 3
|
||||
move 2 from 3 to 8
|
||||
move 3 from 4 to 6
|
||||
move 1 from 6 to 2
|
||||
move 1 from 8 to 6
|
||||
move 5 from 2 to 6
|
||||
move 7 from 6 to 5
|
||||
move 4 from 2 to 6
|
||||
move 6 from 5 to 9
|
||||
move 1 from 8 to 4
|
||||
move 18 from 1 to 9
|
||||
move 1 from 5 to 2
|
||||
move 9 from 9 to 4
|
||||
move 5 from 6 to 3
|
||||
move 9 from 4 to 1
|
||||
move 4 from 9 to 2
|
||||
move 1 from 4 to 8
|
||||
move 1 from 8 to 3
|
||||
move 7 from 1 to 8
|
||||
move 6 from 3 to 2
|
||||
move 10 from 2 to 9
|
||||
move 21 from 1 to 8
|
||||
move 1 from 2 to 8
|
||||
move 19 from 8 to 4
|
||||
move 1 from 8 to 3
|
||||
move 16 from 4 to 8
|
||||
move 1 from 4 to 2
|
||||
move 2 from 1 to 5
|
||||
move 1 from 2 to 3
|
||||
move 1 from 4 to 5
|
||||
move 1 from 4 to 8
|
||||
move 2 from 1 to 3
|
||||
move 3 from 3 to 2
|
||||
move 5 from 9 to 1
|
||||
move 1 from 3 to 4
|
||||
move 4 from 9 to 4
|
||||
move 2 from 1 to 9
|
||||
move 2 from 2 to 5
|
||||
move 1 from 2 to 7
|
||||
move 3 from 1 to 7
|
||||
move 10 from 8 to 6
|
||||
move 4 from 8 to 5
|
||||
move 3 from 4 to 3
|
||||
move 3 from 3 to 4
|
||||
move 1 from 9 to 8
|
||||
move 2 from 7 to 2
|
||||
move 1 from 2 to 1
|
||||
move 4 from 9 to 3
|
||||
|
|
@ -1,9 +0,0 @@
|
|||
[D]
|
||||
[N] [C]
|
||||
[Z] [M] [P]
|
||||
1 2 3
|
||||
|
||||
move 1 from 2 to 1
|
||||
move 3 from 1 to 3
|
||||
move 2 from 2 to 1
|
||||
move 1 from 1 to 2
|
||||
|
|
@ -1 +0,0 @@
|
|||
mqllsjlslffbqbsbpbcbdbfbfvbfblfltffpddsmmhjmjvmvsmvvjfvfjjfccblbddhrdhrrlcrllrrswwlpwlwwgrglrgllrrlsshffrwfwcffmrrdfdrrncrnnlvllbsbcbwcchsshsrhhbnhbbqbmmmfdfvvqpqlpqppfgpfgpfpfttwrwwwfmfpfpmmpgglwglgfgsfgsggdllfhhmchmhttlhlchhrzrszsqqqzdzrrbbpgpccmfcmcbcdcrdrzzvjjgjfgfqfcqffvbbjbjbjsbjjbhjjzjlzjznzbbjvvpssdfdvffssrffpzfppsddgwgzgccrmrmdrrzpzbbjlbjlbjbgjbjmmtmllqffpjfppzzztfzfzfmfnndmdtmmhgmmsdshdhppbnpnbpnpdndgdbdwdtwwzqqjwjpphnnjddlglzlczzdpdjdjtjtgtqtptrrbqqqspsfswsdwdjdsdcdllpzpqplqqjnjrnnvrrnrccnwnnsttqzqcqppvmvdmdjjpnppljppptpzzwbwrrqgqhghshlslblflhflfbbwhwlhwhbwbdwbdwwzlwzwhzwznwwmmrddlttdrtrsttqbqtqtdqttqwwglwlbbdmbmcbbwbnbtbmbggdqqnhqqptpdtttvcvmvmdmtdttcwclccjcrctcllrprlrqqzqccttgnntstrtqqtfthtghhvcczhhctclljcljlcjcdjcdchhmjmjjrsjszjszsbsqqpfflqffqvfqvqjjnjtthvvvcjcjrcjclcwcrcrjcrchrcrggcjjpjjbwjbwjbwjwsjjrssfggzbgzgzrzmrmwmrrczcppnmnmzzgtglljlhjlhhgzgtgddrrhvvvlhlwhlhzzgzfgzzbvbvrvllplnlqnnfvnvgvdgvddsdqsdscscjjjvrvpptgpgdgtdtdzdtztfzfszfftjftfmftmtftddjzdzssfllfsllpwpwswrwdrwrcclczlclpccdrrftrftrtltftnftfnfrnfrfgfjfttrsrqsshlhdhnnztntwwnwppwbbmrbbtntznzggthghfggttpnpnpbplpvvpmmpwmbgcpwgsfndbrclcwbdcfhlcqblplglnqpnrpjqbddfqlqvbzrtwbwzvwqntcgmzrzztlffzmfmcmfzrmcvfctmlrlbtbpsgddbqrlblsslsbcmcglzdzjzlpgzprbrmfmlzrssqddzfjzfgbpvdgrrnldmtqgtjppqqwtzbltpfgpqtdqpwhbbwblnvvpmnljdghwrbnphswhgcvhpcplbbmwprznzzwnfntfplscpflhwdmlvfwtgrjhchnmnqbfgvsglllnnzwchqtcrvqzzhttcmblcthqrjdbvpwptcqtsnwrnfbbsqlshhtqdvcfcgdlbgzqjvzvglbcdwzpzttjnsvwrdldcqqstnnfnjthncgfvggphgfgstnmvnbmtvhpmsgmrccmmslqmjfzdjnbcjbjnpmsnvmzrphhjrdrrssnclvwbnzvpccqglnpljdtwrlnvpqzlshpcmfnmrjchqvlmthqbdrlnnpwcmfnwfzpbpnrsdmrqgqsjgwttwhgqlwghjntrvdndfhdwfzbwnmbjlzbhhdqfrdtwcjjvfnjbqdmdwncfhmslflvhqdmrcdrcdrldnqdmhzsvlglgflmlhwjqvfjdmqbmgffvdmmsbrrnrlcsbncvsjffttmhnbpwmqrnvdmzhztbbsrtwgfshjnlvhqvzwpvrmqfbsszswvrglnmwlmcdpjvmqsgnjshspzwrwctwwghmgjvbthcqcrlflsnrnpwvbnghrhvzpzchjlcljplflzqdvglgtvczhnbnlqltblddslqmdpvfbstvszqdsjvgfqlmdgbsnlzlrnbbqqfqjfqhljzlpbbgbnchwljjcpzbhdmwfzmqstcwtvgtvwcpgvmhpsngrshjvzzngbhjqmcfgjjzgdzcsbsvfwmznmwnnvlbntvcmgphqmdfjvhrlldcpwgnmbpjlqflvsrwqphvlpzlsdthfzdzvlphzdbqldvggsgrcmmfmfnjsfszqqbhnmntfgrbfwtlpqgwnrcqdsmqpqbtfdsnhbdcbwcdrhrfgsctrnlchrrnlptbcnqhndcpcdrgtznqrbgjlwzsjhblptncwtqcqcbzccrnjcmfvfnzwlrgdtgcvvcprwvnrrbdjzfnlvlqfpgbpwsvcnmnmmhnshtjgrcnscljwncdjqtwhlhvcggnwbzlzvfqmcdhmzddrdhvnnjbzbtnrgqcbmzhzzfldhlwwsgztfhncgctvjvszdzhrqmzvffmhvsqssjjvrrmtwqswhwjqgbfghbgfmgqssfhbcrglnbstfnqzvwqcznzgtnvjdvhtrlmgthcrqcwbjnzddsqhzwmdwndqcplhvpbpsdthngqwmlfqfndfqbpbwwrvsrnsjbsrwjdjbcqcvdfcsscgblggwggtmbntnbmmswfhvzhltwvprdgvzwltchhzsqlpwdndwftmsgbfwbpmhsdjhwbvvpzlpspsrsnpbwtdspfvdqdjfjbzmmtbnpzrqngccrbfndnjbcjfvwjvfjdvmsqdvgctzvpzmjmjvggpqfmmrsvqbrrlwrmzhmhpcmpltwdbtmwgzrrvsdhvhlwzggjwqzpbzvzrdbptzhzcrrjwjmdwdpsfwfspjgtmfcvddgspldbldtbtwrzdsjrbhvvcjgnrsbzvbrnqjwhrzgfsbdjlfqlszvlnrbfcrgfwrsmqmmnrwbtvfdpjzpfbhplfdsrwwgqqtgnzvddbgjjllmmcjjlglwmsbwrdrnnznwzplnbhlrlnmnllwgwgdpqdqqlmvsbgcshsmntrrlrvdhjgctzsfhmvfqtthvvchftflhlqqhhhbhqvgwtcmgcfwldhgptfddpsqrfzqmtpszswfrztzfsspltcvjwwsljsnjpnnqggscwwmcwfrljlrtqwqvplthsctvbndjfpnvcbdngzqtgjvwlsdhthdwmjvtnzrplwzwsfmgszpqjcjttslsmtbbvhjgpqmqfjbcccsnrlwmjhbsqgzqldmlhnbjnjfwmgzpvdcwndbwcncmtzccngcghhpwmjnncfgqtdtzwmhbdrpwsfbnjzfnwzwqncnlfjqjrjhgnqgvbcdhgdnbwpqjcfgprmfhzlrqtwlqpshfrgdszrwdtqfcntrzbgzlvrhtlsbjjwtnlqllnsvbzwjlmqvdgvtslmbwwcfstmqntwwwsjmrflrqnttfzjchpgwczzdtqbhdrtrpvhhbscvjtdtrhbstpqrnrzszwvcqzhbrzhlblvzrgwtqzbslbmgdqhpfqrdqrzcsbglcsshcwvlcpgjtjmcgpmsnldjzlwnrqlzzznpvmgssvzshjvtsmmzvstpqrhfvttnsrddfcqcbwhgpfdtlhcvcgjgdrvvntvdjqpvwvfmphhpzjgmshddqfsbpjbzrfdjnwrhmgcfbccmzqgvrbmcjdpvwfrtdpbwvjtjcrmnpzrrqbbvbsgcplwmlbsdwptbprlczjcqhdzprpttvnthbmtscdtjvrnwqhnvqbzvwnphnzwlgvvjhddjvjrvwlmhqcsffcnhgjzdjppqqwbglbhgzsmvzwjdvbqpztphshtrbrrhzmdlfdtssbhrcltwlqpzvpgbsgngpfjsjbrnnlzctqcqzwswhfnjjngwsztdgmmcffqfhbsgwstnflqjqttzbtgjvcfrrdwzcvhwjnhmtphszrsptjsqqwcwfnmtlzvzsqsmghtztrpvdslrmjqqvwfmzlwwjbwtpmhtqcfctdztsnfrhfqwqcjdzmjhvwwgrslmdqqwgwfvwlzzsznmdrzgcvbmrtcvjsqlftnpdhwmrzjwsnjjdrczbjcwhwlrtljwjsfmcfcrsjflsldbjrzpdgltmhtszzznjjlfqmgpbjfjncvtvlcfsmltbsvsrgdhwwhcpbdbntqhgjztvlwtwdsgqfwtlcdzffcszjmjvj
|
||||
|
|
@ -1,988 +0,0 @@
|
|||
$ cd /
|
||||
$ ls
|
||||
dir bqc
|
||||
dir mwmlf
|
||||
dir ngn
|
||||
143562 nrwjb
|
||||
78449 qqvdcclf
|
||||
dir qrnm
|
||||
dir smfzmmhc
|
||||
116085 tvrms
|
||||
dir vrdrsj
|
||||
$ cd bqc
|
||||
$ ls
|
||||
5693 qqvdcclf
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
dir cmfphpc
|
||||
dir lqqshq
|
||||
dir mwmlf
|
||||
dir rlf
|
||||
dir smfzmmhc
|
||||
$ cd cmfphpc
|
||||
$ ls
|
||||
235620 tprth.gjn
|
||||
82743 vrdrsj.fbl
|
||||
$ cd ..
|
||||
$ cd lqqshq
|
||||
$ ls
|
||||
94188 crswqlvd.nsj
|
||||
dir dttthls
|
||||
60078 lbsfsspm
|
||||
dir lqp
|
||||
74624 nrwjb
|
||||
247709 tjhcqw.wrq
|
||||
267693 tvrms
|
||||
dir zshrcgfn
|
||||
$ cd dttthls
|
||||
$ ls
|
||||
109072 nrwjb
|
||||
31512 qqvdcclf
|
||||
$ cd ..
|
||||
$ cd lqp
|
||||
$ ls
|
||||
237917 nrwjb
|
||||
45489 vrdrsj.ntw
|
||||
$ cd ..
|
||||
$ cd zshrcgfn
|
||||
$ ls
|
||||
185533 smfzmmhc.zzd
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
dir bbvhpmsj
|
||||
dir mwmlf
|
||||
83589 qqvdcclf
|
||||
$ cd bbvhpmsj
|
||||
$ ls
|
||||
232123 hrvlgmjb.wrv
|
||||
137190 rlf
|
||||
21785 tghvbj.mfr
|
||||
25344 vrdrsj.swp
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
dir wnn
|
||||
$ cd wnn
|
||||
$ ls
|
||||
dir thd
|
||||
$ cd thd
|
||||
$ ls
|
||||
36125 lgt
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd rlf
|
||||
$ ls
|
||||
dir fps
|
||||
128272 lggpfj.gnr
|
||||
146745 lrdq.zgm
|
||||
dir mwmlf
|
||||
266383 mwmlf.wnp
|
||||
dir ncrlvggp
|
||||
dir qpgmrj
|
||||
$ cd fps
|
||||
$ ls
|
||||
dir rqjt
|
||||
dir wpqvmn
|
||||
$ cd rqjt
|
||||
$ ls
|
||||
175784 pcdtdblc.znj
|
||||
185424 wmstvdt.lhn
|
||||
$ cd ..
|
||||
$ cd wpqvmn
|
||||
$ ls
|
||||
141743 ljslzhjl
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
169015 rlf
|
||||
$ cd ..
|
||||
$ cd ncrlvggp
|
||||
$ ls
|
||||
81450 fqtrpm.mqr
|
||||
146399 jtbr
|
||||
dir nnqgqqj
|
||||
288302 qqvdcclf
|
||||
$ cd nnqgqqj
|
||||
$ ls
|
||||
dir fvbhh
|
||||
$ cd fvbhh
|
||||
$ ls
|
||||
121112 zmn.fjz
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd qpgmrj
|
||||
$ ls
|
||||
dir hrvlgmjb
|
||||
dir pbc
|
||||
$ cd hrvlgmjb
|
||||
$ ls
|
||||
7858 czvpvwz
|
||||
$ cd ..
|
||||
$ cd pbc
|
||||
$ ls
|
||||
150816 tprth.gjn
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
dir jwvw
|
||||
184385 spbjrlv.spt
|
||||
dir trpdgl
|
||||
201578 zzhz
|
||||
$ cd jwvw
|
||||
$ ls
|
||||
47747 nrwjb
|
||||
$ cd ..
|
||||
$ cd trpdgl
|
||||
$ ls
|
||||
136682 mwmlf
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ngn
|
||||
$ ls
|
||||
dir fqbph
|
||||
282363 lscdth.lbj
|
||||
dir mwmlf
|
||||
273281 qbpmcqs
|
||||
7547 qdffbp
|
||||
223960 tprth.gjn
|
||||
$ cd fqbph
|
||||
$ ls
|
||||
dir bgtbmzj
|
||||
dir lzjf
|
||||
12361 nrwjb
|
||||
dir pdsdttz
|
||||
150218 pfvtwr.pbf
|
||||
dir rlf
|
||||
158227 sfhsszcq.tzv
|
||||
183244 smfzmmhc.drh
|
||||
$ cd bgtbmzj
|
||||
$ ls
|
||||
dir gvqhtfg
|
||||
dir jmvzv
|
||||
194008 ldpfs.qhr
|
||||
dir mtztr
|
||||
11099 nfqmvqcm.ftd
|
||||
dir szp
|
||||
153379 zrtsd.jwg
|
||||
$ cd gvqhtfg
|
||||
$ ls
|
||||
dir ntq
|
||||
dir rlf
|
||||
62076 rlf.nlc
|
||||
$ cd ntq
|
||||
$ ls
|
||||
dir wdtzhz
|
||||
$ cd wdtzhz
|
||||
$ ls
|
||||
dir tlqcbp
|
||||
$ cd tlqcbp
|
||||
$ ls
|
||||
102930 smfzmmhc
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd rlf
|
||||
$ ls
|
||||
185079 tjhcqw.wrq
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd jmvzv
|
||||
$ ls
|
||||
dir hfmtzbhf
|
||||
61556 jzbvmc
|
||||
dir scjpjp
|
||||
237487 sgh
|
||||
dir smfzmmhc
|
||||
$ cd hfmtzbhf
|
||||
$ ls
|
||||
dir ldt
|
||||
136126 tvrms
|
||||
$ cd ldt
|
||||
$ ls
|
||||
dir smfzmmhc
|
||||
dir wrhpzrfm
|
||||
dir zbcfv
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
86537 tjhcqw.wrq
|
||||
$ cd ..
|
||||
$ cd wrhpzrfm
|
||||
$ ls
|
||||
263122 smfzmmhc.shv
|
||||
73772 tvrms
|
||||
$ cd ..
|
||||
$ cd zbcfv
|
||||
$ ls
|
||||
dir vrdrsj
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
220800 zwdbh
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd scjpjp
|
||||
$ ls
|
||||
38282 rlf
|
||||
93306 rlf.blz
|
||||
$ cd ..
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
dir gqms
|
||||
dir mwmlf
|
||||
21587 nrwjb
|
||||
184621 zvq.lvr
|
||||
$ cd gqms
|
||||
$ ls
|
||||
dir frbs
|
||||
dir rlf
|
||||
$ cd frbs
|
||||
$ ls
|
||||
dir mpdll
|
||||
82901 zdmnm.wlc
|
||||
$ cd mpdll
|
||||
$ ls
|
||||
dir mgqd
|
||||
dir mrljj
|
||||
$ cd mgqd
|
||||
$ ls
|
||||
75558 vrdrsj.zwc
|
||||
$ cd ..
|
||||
$ cd mrljj
|
||||
$ ls
|
||||
dir qmsgj
|
||||
128171 qqvdcclf
|
||||
245942 rlf.hgt
|
||||
dir zzvbt
|
||||
$ cd qmsgj
|
||||
$ ls
|
||||
7382 mwmlf
|
||||
$ cd ..
|
||||
$ cd zzvbt
|
||||
$ ls
|
||||
285714 zltjmn
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd rlf
|
||||
$ ls
|
||||
43731 gttgwfgf.cpd
|
||||
dir hvtn
|
||||
112018 jdhb.ssj
|
||||
195239 rlf.gvd
|
||||
200476 spsstb
|
||||
$ cd hvtn
|
||||
$ ls
|
||||
dir zzsfgzc
|
||||
$ cd zzsfgzc
|
||||
$ ls
|
||||
116544 vrdrsj
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
dir hmpvn
|
||||
dir shlnfcpz
|
||||
$ cd hmpvn
|
||||
$ ls
|
||||
55892 qqvdcclf
|
||||
$ cd ..
|
||||
$ cd shlnfcpz
|
||||
$ ls
|
||||
144766 fnrhmbbm.rnp
|
||||
2622 tjhcqw.wrq
|
||||
219884 tprth.gjn
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd mtztr
|
||||
$ ls
|
||||
dir plngmzl
|
||||
dir qbwzhr
|
||||
$ cd plngmzl
|
||||
$ ls
|
||||
153434 dhjv.pfn
|
||||
$ cd ..
|
||||
$ cd qbwzhr
|
||||
$ ls
|
||||
26553 mcb.djg
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd szp
|
||||
$ ls
|
||||
37741 qqvdcclf
|
||||
dir vrdrsj
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
dir hznmsclb
|
||||
13218 mwmlf.vhs
|
||||
102602 rggt
|
||||
228549 rlnf.qrt
|
||||
$ cd hznmsclb
|
||||
$ ls
|
||||
17957 mwmlf.lsv
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd lzjf
|
||||
$ ls
|
||||
40821 lfgh.jwg
|
||||
dir rplfgb
|
||||
$ cd rplfgb
|
||||
$ ls
|
||||
301639 zmrpm.pqn
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd pdsdttz
|
||||
$ ls
|
||||
294779 tprth.gjn
|
||||
$ cd ..
|
||||
$ cd rlf
|
||||
$ ls
|
||||
37853 qst.zgc
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
dir dqvhgnj
|
||||
dir fvjtnl
|
||||
dir jfsgp
|
||||
230725 tjhcqw.wrq
|
||||
2872 tvrms
|
||||
dir zszcsbl
|
||||
$ cd dqvhgnj
|
||||
$ ls
|
||||
214328 bph
|
||||
138045 tjhcqw.wrq
|
||||
$ cd ..
|
||||
$ cd fvjtnl
|
||||
$ ls
|
||||
62568 sllvfsf
|
||||
286839 tjhcqw.wrq
|
||||
241004 zvqrg.bsg
|
||||
$ cd ..
|
||||
$ cd jfsgp
|
||||
$ ls
|
||||
116677 tprth.gjn
|
||||
151347 vtbt
|
||||
$ cd ..
|
||||
$ cd zszcsbl
|
||||
$ ls
|
||||
97786 hrvlgmjb.wzz
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd qrnm
|
||||
$ ls
|
||||
70534 nrwjb
|
||||
292701 qqvdcclf
|
||||
153174 sjqvgh.nvt
|
||||
$ cd ..
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
dir gjrqmcjl
|
||||
63451 hrvlgmjb
|
||||
dir mwmlf
|
||||
dir ncgjsjj
|
||||
246754 nrwjb
|
||||
dir pvnbj
|
||||
dir sjqwr
|
||||
dir vrdrsj
|
||||
dir vwfnglr
|
||||
$ cd gjrqmcjl
|
||||
$ ls
|
||||
283020 gwcrpgc
|
||||
36180 ltmzzz
|
||||
dir tpsr
|
||||
$ cd tpsr
|
||||
$ ls
|
||||
51208 nscwcztf.wlh
|
||||
121548 smfzmmhc
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
263186 mwmlf.fqd
|
||||
$ cd ..
|
||||
$ cd ncgjsjj
|
||||
$ ls
|
||||
204801 nrwjb
|
||||
116293 rdrmctwg.nqc
|
||||
36548 tjhcqw.wrq
|
||||
$ cd ..
|
||||
$ cd pvnbj
|
||||
$ ls
|
||||
dir cfmn
|
||||
dir cnhmcjp
|
||||
231615 ctllrm
|
||||
dir czmw
|
||||
dir drfzgwtz
|
||||
135330 jsm
|
||||
dir jtjzwjh
|
||||
dir nfg
|
||||
279734 qqvdcclf
|
||||
220762 tvrms
|
||||
35964 vrdrsj.jqj
|
||||
$ cd cfmn
|
||||
$ ls
|
||||
300636 frn.ccd
|
||||
dir qmtc
|
||||
dir sfvd
|
||||
$ cd qmtc
|
||||
$ ls
|
||||
267669 jwvjslwp.vsp
|
||||
180586 tvrms
|
||||
$ cd ..
|
||||
$ cd sfvd
|
||||
$ ls
|
||||
169064 cgzmwg.rgr
|
||||
dir hsz
|
||||
270729 qgmmc.sqq
|
||||
dir qpzbffd
|
||||
92811 shcpdlm.nwz
|
||||
dir sstdzdf
|
||||
dir thrzw
|
||||
dir wscsr
|
||||
$ cd hsz
|
||||
$ ls
|
||||
301584 qqvdcclf
|
||||
$ cd ..
|
||||
$ cd qpzbffd
|
||||
$ ls
|
||||
264911 mwmlf.rvg
|
||||
dir rlf
|
||||
32109 svhwhw.fdp
|
||||
155713 tjhcqw.wrq
|
||||
dir vrdrsj
|
||||
$ cd rlf
|
||||
$ ls
|
||||
32357 tvrms
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
93501 nrwjb
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd sstdzdf
|
||||
$ ls
|
||||
241812 mgrvcbjc.rqb
|
||||
dir mwmlf
|
||||
273819 nvrssljz
|
||||
156873 tvrms
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
133649 wdfvctwp
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd thrzw
|
||||
$ ls
|
||||
67552 smfzmmhc
|
||||
$ cd ..
|
||||
$ cd wscsr
|
||||
$ ls
|
||||
132663 dnbvw.zwd
|
||||
dir ffthd
|
||||
293463 hrvlgmjb.fwh
|
||||
dir lhjvfdh
|
||||
194357 nrwjb
|
||||
dir smj
|
||||
56668 tprth.gjn
|
||||
303099 tvrms
|
||||
dir vrdrsj
|
||||
$ cd ffthd
|
||||
$ ls
|
||||
84952 nrwjb
|
||||
192566 rlf
|
||||
dir slbg
|
||||
78478 srzz
|
||||
250044 tprth.gjn
|
||||
97100 tvrms
|
||||
$ cd slbg
|
||||
$ ls
|
||||
203375 nrwjb
|
||||
39137 qqvdcclf
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd lhjvfdh
|
||||
$ ls
|
||||
1747 rtphln.pgc
|
||||
163505 tjhcqw.wrq
|
||||
76891 tprth.gjn
|
||||
$ cd ..
|
||||
$ cd smj
|
||||
$ ls
|
||||
6853 hhtdhzgn
|
||||
158303 pmsflvrn.hnh
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
dir jdlc
|
||||
263568 vrdrsj
|
||||
dir vvtl
|
||||
$ cd jdlc
|
||||
$ ls
|
||||
12435 hqggp.lrq
|
||||
292141 ntbcht.zbw
|
||||
$ cd ..
|
||||
$ cd vvtl
|
||||
$ ls
|
||||
118913 qqvdcclf
|
||||
291087 tjhcqw.wrq
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd cnhmcjp
|
||||
$ ls
|
||||
263233 tjhcqw.wrq
|
||||
$ cd ..
|
||||
$ cd czmw
|
||||
$ ls
|
||||
dir gdsgw
|
||||
dir gfd
|
||||
3390 mwmlf.zss
|
||||
$ cd gdsgw
|
||||
$ ls
|
||||
298839 dbwsmwnb.svt
|
||||
170672 tprth.gjn
|
||||
$ cd ..
|
||||
$ cd gfd
|
||||
$ ls
|
||||
193212 tld
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd drfzgwtz
|
||||
$ ls
|
||||
257122 tprth.gjn
|
||||
$ cd ..
|
||||
$ cd jtjzwjh
|
||||
$ ls
|
||||
dir jhpp
|
||||
274740 lnrwrpjj
|
||||
35217 ptzmfsmr.pwc
|
||||
67549 qpdj.pfc
|
||||
$ cd jhpp
|
||||
$ ls
|
||||
40279 jgstzhw.cbq
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd nfg
|
||||
$ ls
|
||||
126237 mqfl.flt
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd sjqwr
|
||||
$ ls
|
||||
53423 bngqncqn
|
||||
dir lblv
|
||||
178935 nrwjb
|
||||
188826 tprth.gjn
|
||||
dir vrdrsj
|
||||
286449 vrdrsj.svn
|
||||
$ cd lblv
|
||||
$ ls
|
||||
dir bptgd
|
||||
215281 jjvcgb.nwc
|
||||
dir rlf
|
||||
300004 tvrms
|
||||
$ cd bptgd
|
||||
$ ls
|
||||
19667 mwmlf
|
||||
$ cd ..
|
||||
$ cd rlf
|
||||
$ ls
|
||||
dir mwmlf
|
||||
263985 rbhz.plr
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
254206 smfzmmhc
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
dir vrdrsj
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
250310 hrvlgmjb.bbf
|
||||
130543 mwmlf.lbq
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
dir mwwr
|
||||
dir rlf
|
||||
$ cd mwwr
|
||||
$ ls
|
||||
dir lhz
|
||||
$ cd lhz
|
||||
$ ls
|
||||
dir ssz
|
||||
dir vrdrsj
|
||||
$ cd ssz
|
||||
$ ls
|
||||
107472 hcnsgjhj
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
303694 rlf
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd rlf
|
||||
$ ls
|
||||
299875 nrwjb
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd vwfnglr
|
||||
$ ls
|
||||
dir mtvgvvcr
|
||||
114118 mzhgbj.zvv
|
||||
273343 tprth.gjn
|
||||
28259 wgrp
|
||||
$ cd mtvgvvcr
|
||||
$ ls
|
||||
218927 bvlv.npm
|
||||
64283 hrf.czg
|
||||
dir mnmqqqgh
|
||||
103691 qtb.fnb
|
||||
dir smfzmmhc
|
||||
252712 zjlgc.sfg
|
||||
$ cd mnmqqqgh
|
||||
$ ls
|
||||
231583 hrvlgmjb.mtq
|
||||
$ cd ..
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
dir dzjfd
|
||||
dir jjslqwn
|
||||
264128 nrwjb
|
||||
257359 tvrms
|
||||
$ cd dzjfd
|
||||
$ ls
|
||||
dir smfzmmhc
|
||||
237116 zzgr
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
230613 qqvdcclf
|
||||
91615 smfzmmhc
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd jjslqwn
|
||||
$ ls
|
||||
98708 mwmlf.qtq
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
dir bfgbvlcd
|
||||
131293 fgh.djg
|
||||
125876 lcwjtdf.sbl
|
||||
dir pnds
|
||||
263022 tvrms
|
||||
$ cd bfgbvlcd
|
||||
$ ls
|
||||
276134 vrdrsj
|
||||
$ cd ..
|
||||
$ cd pnds
|
||||
$ ls
|
||||
dir bffz
|
||||
dir jwcjpt
|
||||
dir pvnbz
|
||||
$ cd bffz
|
||||
$ ls
|
||||
194315 dndbj.gww
|
||||
115061 lspnmhml.fdb
|
||||
239758 tjhcqw.wrq
|
||||
124732 wjcbcvfd
|
||||
$ cd ..
|
||||
$ cd jwcjpt
|
||||
$ ls
|
||||
dir dcmcgc
|
||||
dir llt
|
||||
dir rfh
|
||||
dir scljqqq
|
||||
127542 tvrms
|
||||
$ cd dcmcgc
|
||||
$ ls
|
||||
dir fhdvgvtz
|
||||
dir hrvlgmjb
|
||||
dir rlf
|
||||
dir smfzmmhc
|
||||
$ cd fhdvgvtz
|
||||
$ ls
|
||||
33684 lcl
|
||||
dir lrsjg
|
||||
203352 npvgs.qdw
|
||||
6985 tvrms
|
||||
102991 wmnrjw.chn
|
||||
162852 wrcjmll.rlb
|
||||
$ cd lrsjg
|
||||
$ ls
|
||||
dir jgfpvdc
|
||||
84338 mwmlf.vdw
|
||||
147349 nrwjb
|
||||
dir sblp
|
||||
dir vrdrsj
|
||||
$ cd jgfpvdc
|
||||
$ ls
|
||||
265563 chlgpdsp.hrv
|
||||
dir dsc
|
||||
dir gvrg
|
||||
dir mwmlf
|
||||
dir qrqvl
|
||||
100762 rlf
|
||||
300872 sjvgwmdg.qhg
|
||||
164004 tzqmh
|
||||
300736 zhgmdcl.bfq
|
||||
$ cd dsc
|
||||
$ ls
|
||||
284520 rtt.qps
|
||||
263890 smfzmmhc
|
||||
$ cd ..
|
||||
$ cd gvrg
|
||||
$ ls
|
||||
dir hzclphlb
|
||||
dir vcnlmdp
|
||||
$ cd hzclphlb
|
||||
$ ls
|
||||
295429 mcdjsms.zss
|
||||
$ cd ..
|
||||
$ cd vcnlmdp
|
||||
$ ls
|
||||
dir wrlhqh
|
||||
$ cd wrlhqh
|
||||
$ ls
|
||||
41526 tmf.ctw
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
dir cwsrt
|
||||
dir grqng
|
||||
$ cd cwsrt
|
||||
$ ls
|
||||
dir ztmtjwj
|
||||
$ cd ztmtjwj
|
||||
$ ls
|
||||
17063 svdm
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd grqng
|
||||
$ ls
|
||||
216391 tvrms
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd qrqvl
|
||||
$ ls
|
||||
1835 hrvlgmjb
|
||||
43155 mwmlf.sng
|
||||
238089 ngjg.zmc
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd sblp
|
||||
$ ls
|
||||
178768 bgfnqf
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
255854 qrrc.bbc
|
||||
178991 smfzmmhc
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd hrvlgmjb
|
||||
$ ls
|
||||
dir fjnp
|
||||
70585 hrvlgmjb
|
||||
dir qsrgzrdf
|
||||
43606 rmjzzgrs
|
||||
dir vds
|
||||
dir vrdrsj
|
||||
35098 wthtcg.wgd
|
||||
$ cd fjnp
|
||||
$ ls
|
||||
19740 qqvdcclf
|
||||
dir smfzmmhc
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
dir nnbc
|
||||
$ cd nnbc
|
||||
$ ls
|
||||
100360 mwmlf
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd qsrgzrdf
|
||||
$ ls
|
||||
279143 fgthp.qmg
|
||||
$ cd ..
|
||||
$ cd vds
|
||||
$ ls
|
||||
247595 gnclhrw.mwt
|
||||
303125 pcdnbq.zbs
|
||||
38092 tprth.gjn
|
||||
dir vrdrsj
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
dir tnjg
|
||||
$ cd tnjg
|
||||
$ ls
|
||||
37395 brcbr
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
94639 tjhcqw.wrq
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd rlf
|
||||
$ ls
|
||||
dir btqjc
|
||||
108141 dnplntn.mwr
|
||||
31100 lmfsgd
|
||||
263849 lpbdq.vdp
|
||||
109813 smfzmmhc.wsr
|
||||
dir vrdrsj
|
||||
$ cd btqjc
|
||||
$ ls
|
||||
31933 nwszgpm.qqr
|
||||
106249 rjqvhccg
|
||||
16766 vgzqz
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
dir bfv
|
||||
dir jtnqr
|
||||
19593 mwmlf
|
||||
220657 rggqjp.pnt
|
||||
$ cd bfv
|
||||
$ ls
|
||||
48210 tdgd.ppw
|
||||
232603 tjhcqw.wrq
|
||||
$ cd ..
|
||||
$ cd jtnqr
|
||||
$ ls
|
||||
dir bct
|
||||
202702 grstm.ltj
|
||||
dir mwmlf
|
||||
258253 tvrms
|
||||
$ cd bct
|
||||
$ ls
|
||||
131860 fwfzsc.pls
|
||||
42452 thp
|
||||
$ cd ..
|
||||
$ cd mwmlf
|
||||
$ ls
|
||||
284648 vdjh.dct
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
dir fvtlvtlq
|
||||
108335 jdbdb
|
||||
dir vrdrsj
|
||||
$ cd fvtlvtlq
|
||||
$ ls
|
||||
237419 ctwllbmc
|
||||
36570 qqvdcclf
|
||||
dir rlf
|
||||
92173 smfzmmhc
|
||||
$ cd rlf
|
||||
$ ls
|
||||
89469 dtg.bvl
|
||||
88361 mqrr
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
47472 fftpd
|
||||
53118 qqvdcclf
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd llt
|
||||
$ ls
|
||||
98255 hnvqtbcn
|
||||
$ cd ..
|
||||
$ cd rfh
|
||||
$ ls
|
||||
29828 hgwh.tnl
|
||||
dir rchll
|
||||
dir smfzmmhc
|
||||
$ cd rchll
|
||||
$ ls
|
||||
240042 rdj.wrv
|
||||
$ cd ..
|
||||
$ cd smfzmmhc
|
||||
$ ls
|
||||
45192 clnbddrh.lbq
|
||||
105827 ndzjnttr
|
||||
140925 nmnr.lct
|
||||
dir rlf
|
||||
238998 tprth.gjn
|
||||
dir vrdrsj
|
||||
$ cd rlf
|
||||
$ ls
|
||||
115973 mnnr.smj
|
||||
75630 zld.hzv
|
||||
$ cd ..
|
||||
$ cd vrdrsj
|
||||
$ ls
|
||||
302512 phmvhpvb.fwh
|
||||
dir tjrpwhc
|
||||
$ cd tjrpwhc
|
||||
$ ls
|
||||
13802 hrvlgmjb
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd scljqqq
|
||||
$ ls
|
||||
228515 hrvlgmjb.nhn
|
||||
246019 mwmlf
|
||||
9535 mwmlf.nvm
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd pvnbz
|
||||
$ ls
|
||||
dir hrvlgmjb
|
||||
279877 mwmlf
|
||||
dir zdqprndl
|
||||
278221 zwwtflb
|
||||
$ cd hrvlgmjb
|
||||
$ ls
|
||||
dir vggpr
|
||||
$ cd vggpr
|
||||
$ ls
|
||||
270197 cpzj
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd zdqprndl
|
||||
$ ls
|
||||
197398 tprth.gjn
|
||||
|
|
@ -1,24 +0,0 @@
|
|||
$ cd /
|
||||
$ ls
|
||||
dir a
|
||||
14848514 b.txt
|
||||
8504156 c.dat
|
||||
dir d
|
||||
$ cd a
|
||||
$ ls
|
||||
dir e
|
||||
29116 f
|
||||
2557 g
|
||||
62596 h.lst
|
||||
$ cd e
|
||||
$ ls
|
||||
584 i
|
||||
$ cd ..
|
||||
$ cd ..
|
||||
$ cd d
|
||||
$ ls
|
||||
4060174 j
|
||||
8033020 d.log
|
||||
5626152 d.ext
|
||||
7214296 k
|
||||
$ cd ..
|
||||
|
|
@ -1,145 +0,0 @@
|
|||
addx 1
|
||||
addx 4
|
||||
addx 1
|
||||
noop
|
||||
addx 4
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx 4
|
||||
addx 1
|
||||
addx 5
|
||||
noop
|
||||
noop
|
||||
addx 5
|
||||
addx -1
|
||||
addx 3
|
||||
addx 3
|
||||
addx 1
|
||||
noop
|
||||
noop
|
||||
addx 4
|
||||
addx 1
|
||||
noop
|
||||
addx -38
|
||||
addx 10
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx 2
|
||||
addx 3
|
||||
addx -2
|
||||
addx 2
|
||||
addx 5
|
||||
addx 2
|
||||
addx -13
|
||||
addx 14
|
||||
addx 2
|
||||
noop
|
||||
noop
|
||||
addx -9
|
||||
addx 19
|
||||
addx -2
|
||||
addx 2
|
||||
addx -9
|
||||
addx -24
|
||||
addx 1
|
||||
addx 6
|
||||
noop
|
||||
noop
|
||||
addx -2
|
||||
addx 5
|
||||
noop
|
||||
noop
|
||||
addx -12
|
||||
addx 15
|
||||
noop
|
||||
addx 3
|
||||
addx 3
|
||||
addx 1
|
||||
addx 5
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx -24
|
||||
addx 29
|
||||
addx 5
|
||||
noop
|
||||
noop
|
||||
addx -37
|
||||
noop
|
||||
addx 26
|
||||
noop
|
||||
noop
|
||||
addx -18
|
||||
addx 28
|
||||
addx -24
|
||||
addx 17
|
||||
addx -16
|
||||
addx 4
|
||||
noop
|
||||
addx 5
|
||||
addx -2
|
||||
addx 5
|
||||
addx 2
|
||||
addx -18
|
||||
addx 24
|
||||
noop
|
||||
addx -2
|
||||
addx 10
|
||||
addx -6
|
||||
addx -12
|
||||
addx -23
|
||||
noop
|
||||
addx 41
|
||||
addx -34
|
||||
addx 30
|
||||
addx -25
|
||||
noop
|
||||
addx 16
|
||||
addx -15
|
||||
addx 2
|
||||
addx -12
|
||||
addx 19
|
||||
addx 3
|
||||
noop
|
||||
addx 2
|
||||
addx -27
|
||||
addx 36
|
||||
addx -6
|
||||
noop
|
||||
noop
|
||||
addx 7
|
||||
addx -33
|
||||
addx -4
|
||||
noop
|
||||
addx 24
|
||||
noop
|
||||
addx -17
|
||||
addx 1
|
||||
noop
|
||||
addx 4
|
||||
addx 1
|
||||
addx 14
|
||||
addx -12
|
||||
addx -14
|
||||
addx 21
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx 5
|
||||
addx -17
|
||||
addx 1
|
||||
addx 20
|
||||
addx 2
|
||||
noop
|
||||
addx 2
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
|
|
@ -1,146 +0,0 @@
|
|||
addx 15
|
||||
addx -11
|
||||
addx 6
|
||||
addx -3
|
||||
addx 5
|
||||
addx -1
|
||||
addx -8
|
||||
addx 13
|
||||
addx 4
|
||||
noop
|
||||
addx -1
|
||||
addx 5
|
||||
addx -1
|
||||
addx 5
|
||||
addx -1
|
||||
addx 5
|
||||
addx -1
|
||||
addx 5
|
||||
addx -1
|
||||
addx -35
|
||||
addx 1
|
||||
addx 24
|
||||
addx -19
|
||||
addx 1
|
||||
addx 16
|
||||
addx -11
|
||||
noop
|
||||
noop
|
||||
addx 21
|
||||
addx -15
|
||||
noop
|
||||
noop
|
||||
addx -3
|
||||
addx 9
|
||||
addx 1
|
||||
addx -3
|
||||
addx 8
|
||||
addx 1
|
||||
addx 5
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx -36
|
||||
noop
|
||||
addx 1
|
||||
addx 7
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx 2
|
||||
addx 6
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx 1
|
||||
noop
|
||||
noop
|
||||
addx 7
|
||||
addx 1
|
||||
noop
|
||||
addx -13
|
||||
addx 13
|
||||
addx 7
|
||||
noop
|
||||
addx 1
|
||||
addx -33
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx 2
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx 8
|
||||
noop
|
||||
addx -1
|
||||
addx 2
|
||||
addx 1
|
||||
noop
|
||||
addx 17
|
||||
addx -9
|
||||
addx 1
|
||||
addx 1
|
||||
addx -3
|
||||
addx 11
|
||||
noop
|
||||
noop
|
||||
addx 1
|
||||
noop
|
||||
addx 1
|
||||
noop
|
||||
noop
|
||||
addx -13
|
||||
addx -19
|
||||
addx 1
|
||||
addx 3
|
||||
addx 26
|
||||
addx -30
|
||||
addx 12
|
||||
addx -1
|
||||
addx 3
|
||||
addx 1
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx -9
|
||||
addx 18
|
||||
addx 1
|
||||
addx 2
|
||||
noop
|
||||
noop
|
||||
addx 9
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
addx -1
|
||||
addx 2
|
||||
addx -37
|
||||
addx 1
|
||||
addx 3
|
||||
noop
|
||||
addx 15
|
||||
addx -21
|
||||
addx 22
|
||||
addx -6
|
||||
addx 1
|
||||
noop
|
||||
addx 2
|
||||
addx 1
|
||||
noop
|
||||
addx -10
|
||||
noop
|
||||
noop
|
||||
addx 20
|
||||
addx 1
|
||||
addx 2
|
||||
addx 2
|
||||
addx -6
|
||||
addx -11
|
||||
noop
|
||||
noop
|
||||
noop
|
||||
|
|
@ -1,55 +0,0 @@
|
|||
Monkey 0:
|
||||
Starting items: 65, 58, 93, 57, 66
|
||||
Operation: new = old * 7
|
||||
Test: divisible by 19
|
||||
If true: throw to monkey 6
|
||||
If false: throw to monkey 4
|
||||
|
||||
Monkey 1:
|
||||
Starting items: 76, 97, 58, 72, 57, 92, 82
|
||||
Operation: new = old + 4
|
||||
Test: divisible by 3
|
||||
If true: throw to monkey 7
|
||||
If false: throw to monkey 5
|
||||
|
||||
Monkey 2:
|
||||
Starting items: 90, 89, 96
|
||||
Operation: new = old * 5
|
||||
Test: divisible by 13
|
||||
If true: throw to monkey 5
|
||||
If false: throw to monkey 1
|
||||
|
||||
Monkey 3:
|
||||
Starting items: 72, 63, 72, 99
|
||||
Operation: new = old * old
|
||||
Test: divisible by 17
|
||||
If true: throw to monkey 0
|
||||
If false: throw to monkey 4
|
||||
|
||||
Monkey 4:
|
||||
Starting items: 65
|
||||
Operation: new = old + 1
|
||||
Test: divisible by 2
|
||||
If true: throw to monkey 6
|
||||
If false: throw to monkey 2
|
||||
|
||||
Monkey 5:
|
||||
Starting items: 97, 71
|
||||
Operation: new = old + 8
|
||||
Test: divisible by 11
|
||||
If true: throw to monkey 7
|
||||
If false: throw to monkey 3
|
||||
|
||||
Monkey 6:
|
||||
Starting items: 83, 68, 88, 55, 87, 67
|
||||
Operation: new = old + 2
|
||||
Test: divisible by 5
|
||||
If true: throw to monkey 2
|
||||
If false: throw to monkey 1
|
||||
|
||||
Monkey 7:
|
||||
Starting items: 64, 81, 50, 96, 82, 53, 62, 92
|
||||
Operation: new = old + 5
|
||||
Test: divisible by 7
|
||||
If true: throw to monkey 3
|
||||
If false: throw to monkey 0
|
||||
|
|
@ -1,27 +0,0 @@
|
|||
Monkey 0:
|
||||
Starting items: 79, 98
|
||||
Operation: new = old * 19
|
||||
Test: divisible by 23
|
||||
If true: throw to monkey 2
|
||||
If false: throw to monkey 3
|
||||
|
||||
Monkey 1:
|
||||
Starting items: 54, 65, 75, 74
|
||||
Operation: new = old + 6
|
||||
Test: divisible by 19
|
||||
If true: throw to monkey 2
|
||||
If false: throw to monkey 0
|
||||
|
||||
Monkey 2:
|
||||
Starting items: 79, 60, 97
|
||||
Operation: new = old * old
|
||||
Test: divisible by 13
|
||||
If true: throw to monkey 1
|
||||
If false: throw to monkey 3
|
||||
|
||||
Monkey 3:
|
||||
Starting items: 74
|
||||
Operation: new = old + 3
|
||||
Test: divisible by 17
|
||||
If true: throw to monkey 0
|
||||
If false: throw to monkey 1
|
||||
|
|
@ -1,41 +0,0 @@
|
|||
abaaaaaaaaccccccccccccccccccaaaaaccccaaaaaaccccccccccccccccccccccaaaaaaaaaacccccccccccccccccccccccccccccccaaaaaccccccccccccccccccccccccccccccccccccccccccaaaaaa
|
||||
abaaaaaaaacccccccccccccccccccaaaaaccccaaaacccccaaaacccccccccccccccaaaaaaaaaacccccccccccccccccccccccccccccaaaaaaccccccccccccccccccccccccccccccccccccccccccccaaaa
|
||||
abccaaaaaaccccccccccccccccccaaaaaaccccaaaaccccaaaaaccccccccccaaaaaaaaaaaaaaacccccccccccccccccccccccccccccaaaacccccccccccccccccccccccccccccaaaccccccccccccccaaaa
|
||||
abcaaaaaaaccccccccccccccccccaaaaccccccaccaccccaaaaaacccccccccaaaaaaaaaaaaaaacccccccccccccccccccccacccccccccaacccccccccccccccccccccccccccccaaaccccccccccccccaaaa
|
||||
abccaacccaccccccccccccccccccccaaacccccccccccccaaaaaaccccccccccaaaaaaaaacaaacccccccccccccccccccaaaacccccccccccccccccccccccccaacccccccaaccccaaacccccccccccccaaaaa
|
||||
abcaaaaaacccccccccccccccccccccccccccccccccccccaaaaaccccccccccaaaaaaaaaaccccaacaaccccccccccccccaaaaaacccccccccccccccccccccccaacccccccaaaacaaaaccccccccccccccaccc
|
||||
abccaaaaacccccccccccccccccccccccccccccccccccaaccaaacccccccccaaaaaaaaaaaacccaaaaccccccccccccccccaaaaacccccccccccccccaacaaaaaaacccccccaaaaaaaaacccccccccccccccccc
|
||||
abccaaaaaacccccccccccccccccccccccccccccaaacaaaccccccccccccccaaaaaaaaaaacccaaaaacccccccccccccccaaaaacccccccccccccaaaaaccaaaaaaaaccccccaaaaaalllllllcccaacccccccc
|
||||
abccaaaaaaccccccaaaaacccccccccaaaccccccaaaaaaaccccccccccccccaaacaaacaaacccaaaaaaccccccccccccccaccaaccccccccccccccaaaaacaaaaaaaaajkkkkkkkkkklllllllccccaaaaacccc
|
||||
abccaaaaacccccccaaaaacccccccccaaaaccccccaaaaaaccccccccaacaacccccaaacccccccacaaaaccccccccaaaccccccccccccccccccccccaaaaaccaaaaaaajjkkkkkkkkkkllssllllcccaaaaacccc
|
||||
abcccaaaaccccccaaaaaacccccccccaaaaccccccaaaaaaaaccccccaaaaacccccaaccccccccccaacccccccccaaaacccccccccccccccaaccccaaaaaccaaaaaacjjjjkkkkkkkkssssssslllccaaaaccccc
|
||||
abcccccccccccccaaaaaacccccccccaaaccccccaaaaaaaaacaaccccaaaaacccccccccccccccaaccccccccccaaaaccccccccccccccaaacccccccaaccaaaaaajjjjrrrrrrsssssssssslllcccaaaccccc
|
||||
abcccccccccccccaaaaaacccccccccccccccccaaaaaaaaaaaaaaacaaaaaacccccccccccaaacaacccccccccccaaaccccaaacccccaaaaaaaaccccccccaacaaajjjrrrrrrrsssssuusssslmcccaaaacccc
|
||||
abcccccccccccccccaacccccccccccccccaacaaaacaaaccaaaaaacaaaaccccccccccccccaaaaaccccccccccccccccccaaaaacccaaaaaaaaccccccccccccaajjjrrrruuurssuuuuvsqqmmcddaaaacccc
|
||||
abccccccccccccccccccccccccccccccccaaaaacccaaacccaaaaccccaaccccccccccccccaaaaaaacccccccccccccccaaaaaaccccaaaaaacccccccccccccccjjrrruuuuuuuuuuuuvvqqmmmdddccccccc
|
||||
abcccccccccccccccccccccccacccccccccaaaaaccaaacccaaaaccccccccccccccccccccaaaaaaacccccccccccccccaaaaaaccccaaaaaacccccccccaaccccjjjrrtuuuuuuuuyyvvvqqmmmddddcccccc
|
||||
abccccccccccccccccccccaaaaccccccccaaaaaacccccaacaccacccccccccccccccccccaaaaaaccccccccccccccccccaaaaaccccaaaaaaccccccccaaaccccjjjrrttuxxxuuxyyyvvqqmmmmdddcccccc
|
||||
abcccccccccaacccccccccaaaaaaccccccaaaaccccccaaaccccccccccccccccccccccccaacaaaccccccccccccccccccaacaaccccaaccaaccccaaaaaaaccccjjjrrtttxxxxxyyyyvvqqqmmmddddccccc
|
||||
abccccccccaaaacccccccccaaaacccccccccaaccccccaaacaaaccccccccccccccccccaaccccaacccccccccccccccccccccccccccccccccccccaaaaaaaaaacijjqrtttxxxxxyyyvvvqqqqmmmdddccccc
|
||||
abcccccacaaaaaccccccccaaaaaccccccccccccccaaaaaaaaaacccccccccccccccccaaaccccccccccccccccccccccccccccccccccccccccccccaaaaaaaaaciiiqqqttxxxxxyyyvvvvqqqqmmmdddcccc
|
||||
SbcccccaaaaaaaaaacccccaacaaccccccccccccccaaaaaaaaaccccccccccccccaaacaaacccccccccccccccccccccccccccccccccccccccccccccaaaaaaaciiiqqqtttxxxEzzyyyyvvvqqqmmmdddcccc
|
||||
abcccccaaaaaaaaaaccccccccccccaaccccccccccccaaaaaccccccccccccccccaaaaaaaaaacccccccaacccccccccccccaacccccccccccccccccaaaaaaccciiiqqqttxxxxyyyyyyyyvvvqqqmmmeddccc
|
||||
abcccccccaaaaaacccccccccccaaaaccccccccccaaaaaaaaacccccccaaaacccccaaaaaaaaacccccaaaaccccccccccaacaaaccccccccccccccccaaaaaaaciiiqqqtttxxyyyyyyyyyvvvvqqqnnneeeccc
|
||||
abcccccccaaaaaacccccccccccaaaaaaccccccccaaaaaaaaaaccccccaaaaccccccaaaaaaaccccccaaaaaaccccccccaaaaacccccccccccccccccaaccaaaciiiqqtttxxxxwwyyywwvvvvrrrnnnneeeccc
|
||||
abcccccccaaaaaaccccccccccccaaaaacccccccaaaaaaacaaaccccccaaaacccccaaaaaacccccccccaaaaccccccccccaaaaaaccccaaccccccccccccccaaciiqqqtttxxxwwwyywwwwvvrrrrnnneeecccc
|
||||
abccccccaaaaaaaaccccccccccaaaaaccccccccaaaaaaccccccccccccaaacccccaaaaaaacccccccaaaaaccccccccaaaaaaaaacccaaccccccccccccccccciiqqqtttttwwswwyywwrrrrrrnnnneeecccc
|
||||
abccccccccccccacccccccccccaccaaccccaaccaaaaaacccccccccccaccccccccaaacaaacccccccaacaaccccccccaaaaacaaaaaaaacccccccccaacccccciiqqqqttssssswwwwwrrrrnnnnnneeeecccc
|
||||
abcccccccccccccccccccccccccccccaaaaaaccccaacccccccaaacaaacccccccccccccaacaaacccccccccccccccccccaaaccaaaaaaaaccccaacaacccccciiiqqpppsssssswwwwrrrnnnnneeeeeccccc
|
||||
abcccccccccccccccccccccccccccccaaaaaaaccccccccccccaaaaaaaccccccccccccccccaaacccccccccccccccccccaaaccaaaaaaaaacccaaaaacccccchhhhppppppppssswwwrroonnfeeeeacccccc
|
||||
abccccccccccccccccccccaaaaaccccaaaaaaaaccccccccccccaaaaaaccccccccccccccaaaaaaaacccccccccccccccccccccaaaaaaaaaccccaaaaaaccccchhhhhpppppppsssssrroonfffeeaaaacccc
|
||||
abccccccccccccccccccccaaaaacccccaaaaaaaccccccccccccaaaaaaaaccccccccccccaaaaaaaacccccccccccccccccccccaaaaaacccccaaaaaaaacccccchhhhhhhppppsssssrooofffffaaaaacccc
|
||||
abcccccaacaaacccccccccaaaaaacccaaaaaacccccccccccccaaaaaaaaacccccccccccccaaaaacccccccccccccccccccccccaaaaaaaccccaaaaaccaccccccchhhhhhhhpppssssrooofffcaaaaaccccc
|
||||
abcccccaaaaaacccccccccaaaaaacccaaaaaaccccccccccccaaaaaaaaaacccccccccccccaaaaaaccccccccccccccccccccccaccaaaccccccacaaaccaacccccccchhhhhgppooooooofffcaaaaacccccc
|
||||
abcccccaaaaaacccccccccaaaaaaccccccaaacaacccccccccaaacaaaccccccccccaaacccaaaaaaccccccccccccccccccccccccccaaacccccccaaacaaaccccccccccchgggoooooooffffcaaaaaaccccc
|
||||
abaccccaaaaaaaccccccccccaaccccccccaaaaaacccccccccccccaaaccccccccccaaaaccaaaccacaacaacccccccccccccccccccccccccccccccaaaaaaaaccccccccccggggoooooffffccaccaaaccccc
|
||||
abacccaaaaaaaaccccccccccccccccccccaaaaaccccccccccccccaacccccccaaacaaaacccaaccccaaaaacccccccccccccccccccaacaacccccccaaaaaaaacccccccccccggggggggfffcccccccccccccc
|
||||
abacccaaaaaaaaccccccccaaacccccccccaaaaaaccccccccccccccccccccccaaacaaaacaaaaccccaaaaaaccccccccaaccccccccaaaaaccccccccaaaaaaacccccccccccaaggggggffcccccccccccccca
|
||||
abcccccccaaacccccccccaaaaaaccccccaaaaaaaacccccccccccccccccccaaaaaaaaaaaaaaaccccaaaaaaccccccacaaaacccccccaaaaacccccccaaaaaccccccccccccaaacgggggaccccccccccccccaa
|
||||
abcccccccaaccccccccccaaaaaaccccccaaaaaaaacccccccaaacccccccccaaaaaaaaaaaaaaaacccaaaaaaccccccaaaaaaccccccaaaaaaccccccaaaaaaacccccccccccaaaccccaaaccccccccccaaacaa
|
||||
abcccccccccccccccccccaaaaaccccccccccaaccccccccaaaaaccccccccccaaaaaaaaaaaaaaaaccccaaaccccccccaaaacccccccaaaaccccccccccccaaccccccccccccccccccccccccccccccccaaaaaa
|
||||
abccccccccccccccccccccaaaaacccccccccaaccccccccaaaaaacccccccccaaaaaaaaaaaaaaaacccccccccccccccaaaacccccccccaacccccccccccccccccccccccccccccccccccccccccccccccaaaaa
|
||||
|
|
@ -1,5 +0,0 @@
|
|||
Sabqponm
|
||||
abcryxxl
|
||||
accszExk
|
||||
acctuvwj
|
||||
abdefghi
|
||||
|
|
@ -1,449 +0,0 @@
|
|||
[[],[10,[[6,10,0],1,[4,4,5],[4,9,4]],7,[[4,7]]],[2,[9,2],2,[]],[9,[[1,7,10,8]]]]
|
||||
[[[[7,8,10,10],3,[6,7,8]],10,[[],2,1,[2,1,1,3],[10,0,8,7,8]],[0]],[5,[[2,1,10,8,6],[7,0,1,2,6],9,[6]],[4],[[4],10,[1,9]],[]],[5,4,[3,8,[2],[3,8],[1,10]],9]]
|
||||
|
||||
[[3,8],[[5],[[10,4]],7,[6,[1,2],8]]]
|
||||
[[[],[],[3,[3],3],8,[[10],2,[0,8],[8],[8,7,4,2,3]]],[],[[1,6,8,[3,9],[0]],[6,8,[5,10,3]],3,8],[1,10,0,5]]
|
||||
|
||||
[[],[6,7,[[9,6,6,3],2,0],6,8],[[],9,[0,[9,1,2]],2],[[9,3,5,[],[7,5,10,6]],[6,[5,4]]]]
|
||||
[[10,[9]]]
|
||||
|
||||
[[[[],[6,0,7],[],[5]],9]]
|
||||
[[[[7,2,10,9,7]],5,[6,[2,9,7,10],[],[10,8,9,7,8],4],[],10],[0,4,[3,[7,3,2,6],6],[[1,4,0,0,3],[5,4],[3,2],4],6]]
|
||||
|
||||
[[[[9],[10,8],[4,6],4,[7,6,6]]],[[[],6,0],0,[[5,9],[],[4],[10,9,7,3],[9]],9]]
|
||||
[[6,[9]],[7,2]]
|
||||
|
||||
[[7,[[7]],[0,[8,0,0,7,10],7,[0,10,9]],[2,[]]],[10,3],[[]],[8,10,[0]]]
|
||||
[[[[4],[],8,[4,9,4,1],[3,2]],[9],0,10],[[[],[],1,[9],3],2,0,[1],[[8,5,6],[7,2],[2,1],10,9]],[2,8],[5,[9,[10,9]],6,[],[[1,3,3],0,[5,0]]]]
|
||||
|
||||
[[[[0,3,0,6,9],[2,8,2],[],[7]],6]]
|
||||
[[[10],[2,9,[2,10,3],[]],2,[0,[3]],[2,[2,5],8,[],5]],[],[[],7],[[0,9,[],[]]]]
|
||||
|
||||
[[1]]
|
||||
[[],[]]
|
||||
|
||||
[[10,[[5,8,2],[6,0]],5,[]],[[4],[[9,5,8,1],[4],10,[10,1,0,4],[3,2,3,6,8]],2],[0,[[7],6],4,[]],[1,[],10],[[[5,2,8,6],[]],9,1,[],1]]
|
||||
[[3,9,[],[10,2,[7,9],[]]]]
|
||||
|
||||
[[[3,6,6,[10,1,6,1]],[]],[[]]]
|
||||
[[5,1],[3,3,[[6,2,8],2]]]
|
||||
|
||||
[[[],3,[[4,6],7],1],[[[7,8,7,1,4],[8,1,0,6],[],[4,0,2]],[[4,4,6],10],[[2,7,4,9],1,10,[]],3,[]],[8]]
|
||||
[[],[0]]
|
||||
|
||||
[[[8,[0,8,2,2,5],[4],7,2],[7],7,[[7,0,1,8],[],8,8],1],[]]
|
||||
[[9,2,[[8,8],7,[0,3],[9]]],[7,[[0,10,8]],10,[8]],[[3,4,2],[10,[7],[10,0],[],1]]]
|
||||
|
||||
[[[3],9]]
|
||||
[[6],[0]]
|
||||
|
||||
[[[],[],[0]],[[[6],3,[9,2,9,2,2],[0]],6],[10,[[6],6,0,2,1],[0,[1,2,6,5]]],[[0]]]
|
||||
[[4,7],[[9,[10,9,6,6]],[[5,0],[9],7],10],[1,[[6,3,5],0],[[],[7,9],2],[6,[9,8,8]]],[[[1],[7],[7],3],[],[[9,7,0],0,[6,8],[6,9,10,9]],10]]
|
||||
|
||||
[[[0,[5,1,6,3,4],3,[6,3,2]]],[1,[1,[4,5]],0],[3,0,[1,4],10],[]]
|
||||
[[9,[6,0,[10,6],2],7],[9,[[8,3,3,2],8,[9,1,0],6],4,7],[[2,[]],7,[[4],[4],[2,3,9],2],8],[]]
|
||||
|
||||
[[5,[[9,5,3,4,7],8],[6,0,[9,1,1,4],[3]],6],[2,[],9],[[[3,9,7,10,0]],10,10,1]]
|
||||
[[1],[6,10,[[10,9,5]],7,3],[],[7,[8,1,6,[7,8,6],[]],[[6],[],6,9,6],[],[]]]
|
||||
|
||||
[[],[5,[]],[[4,[0,6,10],[2,8,1,5,8],6],3,4,[[],7,[6,8],[1]],[0,8,5,1,[]]],[10,3,[],9],[[[8,6,0,6,2],8,8],[0],[],[[10,2,0,6],[5,10,5,9,7]],4]]
|
||||
[[5,7,1,[7,8,8],10],[]]
|
||||
|
||||
[[5,[0,3,[4,1,9],[1,2],[3,6,2,5,3]],3],[[5,[7,1,8],[],2,0],1,[[9,1,0,2],7,3,0],8,5],[]]
|
||||
[[[0,0]],[[]],[8,7,[],4,7],[[[9,3,10]],0,[8,[0,0],3,[7,2,4,10],0]],[[8,[]],7,[[7,1,3,9]],[7]]]
|
||||
|
||||
[[[],[7,0,4,5,[4]],6,[[5,7,9,7,1],8]],[9],[]]
|
||||
[[],[7,6,3,3,9],[[[10,7,10,9],[4],[1,3,1],0],9,[],10,5]]
|
||||
|
||||
[[4,[0,[0,7,8,2,3],7,[3,0,9,0],0]],[10,3,[[1,10],[2,6],7,5,1],1],[]]
|
||||
[[[[6,2,1],[4,2,5,2]],0,4,[[10,3,3,9],[1]]],[4],[[7,[],1],3]]
|
||||
|
||||
[[[],[6,8,[8,2,10,7,7],8]],[[5,5,7]],[[8,8,8,9,2],[[],5,9,[1],0],[],[]],[[[4,8,3],[]],[[1,5,0,1],[5,0,9,10,8]],[7,9,0,[8,5,4,2,6],5]],[10,[10]]]
|
||||
[[9,[3,[8]],[[4,0,7,10,8],[5,5],7,5,3],2],[],[[],[[],[0],[5,2,4],8]],[5,4,8],[]]
|
||||
|
||||
[[4,[[2,7,5,5,3]],2],[9,[4,[3,1,2,7,6]],9,[[2,8,6],[7,1,4],[4,3,6],[6],1]],[[],[[6,6,0],8,[0,8],5],[[1,3],[0],10]],[[9,2,10,5]],[[[10,7,7,3,1],9,[5,2],8],7]]
|
||||
[[[4],[],[10,6],4],[6],[[9,[1,3,10],[4,7,6,5,8],8,[6,7,10,0]],0,[[],[8],8,8]],[],[[[5,6,4,3],4,[1,6,8,9],1,0],[[9,10,9,4],[1],6,5],10]]
|
||||
|
||||
[[[[4,9,5],5,0]],[1,9,[10,9,5,[9,4]],[[5,8,2,1]]],[10,[7,4,10,6]],[[0,0,[],8,2]],[]]
|
||||
[[[[6,9,9],[9,6],8,8],[10]],[1,[[8,6],[8,8]],[6,[],[3,7,9],6],[2,6,[5,8,0]]]]
|
||||
|
||||
[[3],[],[],[[6,6,6],[[0,0,6,4],2],[[3],[7,4,10,4],10],[[7]],[[6],[5,8,6],[0,6],5,[6,2,6,8,1]]]]
|
||||
[[5,[2,[]],[]],[2,[],[[],8,5,[]],[]],[[[3],[7,4,8,3],[8,9,6],[]],4,[],[[10],[7],[0,2],[0,1,9,2,4],7],10],[[],[5,5,[8,2,4,7],5,[1,4,6,8,10]],[2]]]
|
||||
|
||||
[[10],[],[[[],[5,9,3,1,8],[10]],7,4,[[4,3],7],3],[],[]]
|
||||
[[0,3,2,2]]
|
||||
|
||||
[[[],[7,1,6,3,[7,6,8]],8]]
|
||||
[[3,7,6,[5,[],[],4,4]],[[10,7,9]],[[[9],4,[],1,10],[6,[0],1],[[8,3,1,2,6],5,[2,10,5,9],4,[]]]]
|
||||
|
||||
[[2],[[[6],3,9,[1],2]],[[8,[0],0],9,2],[2,[[9,1]]],[]]
|
||||
[[],[10,4,[9,3,[9,7,1],7,6]],[2,[[8,4,7],9,[3,1,6,3]]],[4,5,[8]],[[[5,10,10,10,4],[8,10,8,10,0],5,3,5],10,7]]
|
||||
|
||||
[[4,[[],3,[8,4]],[6,[7,5,4]],[[10],9,8,10,[9]],1],[[[3,0,2,6],[0,4,10,8,10]],7,1,[[4,6,3,0,5],1,[8,4],10,[1,9,0,4,7]]],[]]
|
||||
[[5,4,[],[[10,8,9,7],[4,10]],2],[7,[6]],[0,[[10,5],[2,2,4,10,10]],2,8],[9,[[0,9],7,[0]],6,[[],7,[]]],[6]]
|
||||
|
||||
[[[3,5,[9,1],[4,6]],[[5,8,7,1,8],[7,7,2]],[[],4,[8,6,1],[]],[6,9,8],0],[7],[5,[3,8,[4],10,8],[],7],[2,[[4,10],[5,3,6,7],[10,7],5,[7,8,5,4,5]],[]],[[1,3,[4,0,0,3,4],[6,6],[8,0,8,4]]]]
|
||||
[[],[[0,2,[3,0]],1,8,[8,[],[5,0,5,10,7],[4,9,6,3,5]]],[6,[[9,10],4],5,8,8],[[]],[10,5,10]]
|
||||
|
||||
[[1,7,7],[9]]
|
||||
[[4,8,[[]]],[2,5],[],[],[0,[0,[],[9,9,6,7],3]]]
|
||||
|
||||
[[6,9,9],[2,[10,6]]]
|
||||
[[1,7,6,[]],[3],[[[9],[5,3,6],0,3,3],4,[],6,[0,[7,1,1,4,3],0,8]]]
|
||||
|
||||
[[],[[3,[6],9,4,4],2]]
|
||||
[[],[[3,4],[8,3,[6,8,6],0],7,[6,2,[7]],10],[[2],[[10,2],[],[1,3],0,[9,5,8,0,0]],1,[8,5,10],[5,4,1,1]],[0,[1],[8,4,[]],[6]]]
|
||||
|
||||
[[[[9],8,0],[0,1,10]],[1,10,[6,[2,8,7],6],2,[[3],[2,0],[4,4,3,3]]]]
|
||||
[[8,[[7,6],[],5,8,[9,9,2,6,2]],[6,[],9,[6,2,1,4,6]]],[[1,[8,1,5,2]],[7,1,4,[10]],4,4,[5]],[],[[10,1,3,[5,8,3],[7,1,1,7]]]]
|
||||
|
||||
[[1,[9,[7,8],4,[6,2,6,4,0]],[[9,4,10],[4,8,5,3]],6,[[0,2,0,5,7],10,[10,0,4,3],9]]]
|
||||
[[[[10,1,6]],10,7,[9,7,0,5]],[],[[2,5,5,8]],[10,3,[6,4,7,[7]],9],[[[4,5,7,3,2],[9,10],2,2],[]]]
|
||||
|
||||
[[[],9,[9]],[],[9],[],[7,7,[[6,4],3,0],[0,8,[9],[0,6,0,10,1],[1,9,2,5,1]]]]
|
||||
[[4,5,[[7,5],[1],3,[6,4,0,10],3],[3]],[[2,[7,0,6],10],[[3,0,5,6],[],[0,4,9,1],[3,10]]],[[[3,0,4,5,1],[4],[6,2,2]],0],[[2,[5,1],[10,9],[8,1],[5,6,7,4,3]],[],[[8,2,6,10],[8,2,0]],9,0]]
|
||||
|
||||
[0,7,5,6]
|
||||
[0,7,5,6,8]
|
||||
|
||||
[[[0,6,[6,8,6,2,2]],1,[[5,7],[10,3],[0,10,4,2],2,7],3]]
|
||||
[[[]],[],[[],[8,[8,4,3,2,9],9,7,10]],[[0],0,6,5,9]]
|
||||
|
||||
[[[],1,[8],0,[[2],[10,1,5,4,3],[10,1],1]],[0,8,[8,[]],7,[9,10]],[1,[[6],[9,3]],[1,0]]]
|
||||
[[4,1,0,2,4],[6,[[9,4,6,1],0,3],[],[1,[9]],[8,5]],[[6,6,6,2]],[6,7,10],[[1,1,[7],9],[[0,1,5],[9,4],10,5,7]]]
|
||||
|
||||
[[6,3,[3]],[9,9,3]]
|
||||
[[2,5,1],[[[3],2,1,2],6],[8,[6],[9,[6,5,4],[9,1,9,0],[],[7,0]]],[9,8,4,4,[]],[[7,[4,6,6,1],0,1],[[9,3,8],[10,6,3,8]],3,[[],[2,0,10,6],[2,5,9]]]]
|
||||
|
||||
[[[7,7,[7,1,10,7,4]],[1,1],1],[[2,6,[9,4,5,10],8,3]],[[4,[3,7,8,2,1],7,3],8,1]]
|
||||
[[4,3],[[[2,10,9,9,10],[1,0],5,[1,1,0,8]],0],[7]]
|
||||
|
||||
[[8,[[2,5],[5]],[9,[]]],[0,[10],[],3]]
|
||||
[[2,3,[9,[4,0,7]],[[6,4],[7,3],5,[]],1],[1,7,10]]
|
||||
|
||||
[[[6],0],[10,[5,[6],0,[8,4],0]]]
|
||||
[[5,[4,9],[]],[[7,2,[10,6,6,4,2],4],3,9,6,6],[[[3,1,5],0],2,[[8],1,1],4],[]]
|
||||
|
||||
[[[[6,9],[7],[7,6]],1,[[10,10,7,5,3],2],[],[[8],5,[1,3,10,0]]],[[[10,1,10,5,8],[8,6,8,3,5],[],[5,3,5,1],0],0,1,[2,0,[4,4,5,10],4],[]],[[10,4],3,[[],5,[3,1,9],1,[1]],2,[6]]]
|
||||
[[[0,10,[7,9,7,0,1],[2,2,8,7],[3]],4,[9,[]],[[7],1,2],7],[3,1,1]]
|
||||
|
||||
[[[[1],7,0],3],[6,10,[[0]]],[9,[]]]
|
||||
[[[[0,2,7],4],[],10,6],[5],[6,7],[[1,5,4,8],[8,[2,5,1],6],4,[[8,9,7,9],[]]],[[],[4,7,[7,9,7]],[[4,3,7],7,[9,1,3]],5,[2,9,5,[0,2],5]]]
|
||||
|
||||
[[[[],[],[],[0]],[[]],8],[0,[[7,6],[8],[],6,[8]],[5,7,[7,6,1,7,4],[10,3],[]],[[],[4,6,10,7,7],3],1],[[[]],[9,[8,4,8,5,4],3,8],4],[[[2,1,3]],[[9,3,5]],[[],1],7,[9,[],3,9,9]]]
|
||||
[[0]]
|
||||
|
||||
[[],[[],4,[]],[[8]],[[[4,9],4,2],6,[[7,4],[1,4],9,9,[2,5,4]]]]
|
||||
[[0,5,[10,3],3],[],[[10,[0,0,3,6,3],[9,9,2,7],[1,3,9]],[[2,2],9,[1,0]]]]
|
||||
|
||||
[[[6,1,2,[1],4],[8,[8],7,7],2],[[3,[1],0],10,[],1],[7,5,7,4]]
|
||||
[[9,[9,7,1,8]],[[2,0,3],[[9,7,6,8,9],3,[7]],3,[3,[1,4,6,2],[],10,5]],[]]
|
||||
|
||||
[[[],[8,1,[10,2,7,9,8],9],2,[]],[[[9,9,7],[4,10],2,10],5,[[5]]],[9],[2,[[9,3,3,5,3],1,10],5,[],[9,[2,5,10,3,1],[7,5,3,0],6]],[9,2]]
|
||||
[[3,4,7,[3,5]],[5,[[],5],[10,[5,5,5],[7,10,4],[4,0,6]],[[9,9],10,[5,7]],8],[6,[[6,0],[6],[0,5,8],1,4],[0,7,2],9],[],[3,7,[],0,8]]
|
||||
|
||||
[[[],[[2,2,6,5,10],10],[[],4,[4],[7,5,4,2,4]]],[]]
|
||||
[[5,0],[[[0,2,5,3,3],[3,2,1]],6,[[10,5,9,8],[2,4,0,10,3],7,6],9,[[5,1,2,10],[10],3,0]],[4,3],[[],[[8,6,1,2],2,9,[2,4,1,2],5],[[],[8,7,7]]]]
|
||||
|
||||
[[[[0,6,6,8,4],7,5,3,4],0,[1,4,[0,10,9]],[3,3,[7,2,10]]],[10,4],[[],2,[[9,5,1,7,10],2,1,10,[]],10],[[[8,5,7],[2,9]]],[8,[8,6],[6],8,[5,3,3,1,5]]]
|
||||
[[[[3],7],[3,[1,8],10,[1,1,3],2]],[7,[[2,10],5,[1,6,10]],10,2],[]]
|
||||
|
||||
[[],[7,[6,5,[3,1],2],[[1,7],1]],[5,[[6,4,7,8],4],1,[],1],[[[7,5,7],[2,10,2,1],8,7],[],[[],3,[8,5,3],1,4]]]
|
||||
[[],[3,6,6,[3,0,6,3]],[[6,8,4,[],9],[[5,4,0,2,4],0,[]]],[0,8,7],[[],1,1]]
|
||||
|
||||
[[[8],[5,0,6,0]]]
|
||||
[[[],3,5,[]],[7,[[],[10,5,5,6,7],9,[1,8,5,9,6],[4]],[[7,3,0,7],[3,6,5,3]],[[1,4,0,5],[6,2,8,3],8,[9,7,10,10,4]],4],[]]
|
||||
|
||||
[[[],[6,[],[1,10]]]]
|
||||
[[[7,[8]],[[],[0,2]],[[2,10,5,3],1,7,4,[8]]],[[[7,8,4,9,0]],[]],[2,[[6,7],[9,5,7],[1,4,8,5],0,[]]],[]]
|
||||
|
||||
[[[],9,[[1,6,2,8],[1,2,5],[],[2,8,8,2],[6]]],[0,9,[4,1,[5,0],6,6],[2],5],[]]
|
||||
[[[],[[4,7,7,5,4],5],[],[[],[2],3,[0,1,4,8],9],[8,4,[],8,[]]],[2,[[4,0,8],[2,8],[3,10],[6,8]],2],[8],[6,6,9,[3,1],[10,6,5,[1,10]]],[9,[[],5],[5,[9,4,10,8]]]]
|
||||
|
||||
[[7,7,[7,3],5,[6,[2,7,9],[6,0,3],[5,1],9]],[]]
|
||||
[[5,2,[6,8,4,7],2],[[],[[],0,[3,2,8]],10],[3,[],7],[[]],[]]
|
||||
|
||||
[[],[8,[9,1,9,[9,3,0],8],[0,8,[0,3,7,0,2]]],[6,0,2,5],[0,[[9,5,6,2],1],2],[[8,5],[],[[]],6]]
|
||||
[[9,2,[6,[8,5,2,4]],[1,7,[3,5],[],[9,1,3]]],[[1],6,[[5,3,6,9],0,8]],[[7,5,[9,7,9],[7,4,7],[3,4,3,10]],[10,[10],[7,1,5,0],[6,7,8,9,10],7],[5,5],[[9,4],10],[6,[0,2,0],[10,5,5]]],[0],[0,5,[]]]
|
||||
|
||||
[[9,[3,5,[8],[8],[3,0,4]],[]],[8,2],[],[3,[[0,9,10,8,1],1,[5,0,7,3,8],2,[]],[]],[]]
|
||||
[[[],[[10,9,5],0,[7,3,8],[3]],8,[[6],5,[9,1,10,6,6]],7],[[2],7]]
|
||||
|
||||
[[[[],3],[[0,10,2,0,0],10,[2],3,[1,0,8]],[[1,8,6,2],[5],0,2,[1,10,8,6,2]],0,7],[[],[[8,5,3,8,9],[7,7,6,10,5],6,[2,7]],[0,[10,2],[6,8,10,1],[3,6],1]],[]]
|
||||
[[[1,5,[],9,[2,8,8,1]],[[6]],[9]]]
|
||||
|
||||
[[[[10],[7],1,[10,0,7]],[2,[],[6,7,4],[5,3,1,7,5],0],[2,[],[8,8],[9,7,4,6]],[6],8],[6,[[9,5,1],7,[0,5,0,2],2],[9,[],7],5,[]],[10,[8,4,6,7]],[[],[3,[3],[1,9],[9,6,9,7],9]],[5,[[10,1,8,7,8]]]]
|
||||
[[7,2,8,[8,[6,4,0,4,4],8,[9,5,9,6,9],5]],[]]
|
||||
|
||||
[[[5,9,9,[4,3,7]],7,[[0,3,3,1]]],[[6,9],[[4,1,10,9,8]]],[[],[6,[8],7,[6,3],[]],5,9,2],[]]
|
||||
[[[],10,[[0,10,3],0],[[0,4,2,5,5],8,[0,9,5,4]],1],[[[3],6,[],[8,8,0,5],7],2],[7,[5,2,[4,9,5],[7,2]],[7,0],[[1,10,0,6,6],8,[8],10]]]
|
||||
|
||||
[[],[8,[],7],[],[[],[0,[1],[6,7],[5]],[[0,2],[3,6,1]],6,[8,6,1]],[10,3,2,[[1,10,9,9]]]]
|
||||
[[]]
|
||||
|
||||
[[8,7,4,7],[],[10],[[[8,7,9,10],0],5]]
|
||||
[[6,9,[2,[],1],[],3],[[[9,0,5,2,10],[6,4,0]],5]]
|
||||
|
||||
[[[],[[0,5,3]]]]
|
||||
[[[],[7,3],[]],[[5,[2,6,3],[10]]],[2,[[8,0,6,5,5]],8,7,[2,[],1,9,1]],[]]
|
||||
|
||||
[[],[7,5,[[],7,7],6],[]]
|
||||
[[0,[[0],[],8],[]],[1,10],[],[10,[[7,2,0],4,0]]]
|
||||
|
||||
[[5]]
|
||||
[[[[],[4,3,7,2,3]],7,10,[4,[10,7,5],0,7]],[[[2],[0,8],[1,8],[7,8,2,2,10],4],[[5,4,6],[3],[7]]]]
|
||||
|
||||
[[[]]]
|
||||
[[[[7,6,3],[4,2,8,4,0],[2,4,6,7,5],[9,4,4],[6,8,1,4,10]],7],[6,[4]],[[[],[8],8,6,[0,5]]]]
|
||||
|
||||
[[5,7,8]]
|
||||
[[],[[],[[1,1,0],[1,1,7,0],6]],[3,4],[[[9,5,8,10],6,[10],[5,5,9],[2,5,10,1,1]],3,2,[10,[1,3,10,3],10,8],1],[[],7,10,[9,6,4,7],[10,[8,1],[1,10,9,5]]]]
|
||||
|
||||
[8,8,6,2,5]
|
||||
[8,8,6,2]
|
||||
|
||||
[[2,8,[[],0,2,0,0],[],[[],[5,10,8,6,5],[4,4],6,2]],[],[3,8,[],[10,10,[7,4,4]]],[5]]
|
||||
[[[[],[2,5,1,0]],[1,[2,10,8,8,2],1,10,2],8,8,1]]
|
||||
|
||||
[[[],[[9]]],[[[8,7,8],8,[]],0,[[6],[],7]],[[7,[4,2,0,4,9],2],[5],[[8],[6],[6,0]],8],[5,[10,[6,10],[],[7,0]],5],[1,6]]
|
||||
[[],[[],[5,[7,9,10,7],8],8,9],[]]
|
||||
|
||||
[[1,[]]]
|
||||
[[0,[8,10,[],5]],[[],[6,6,[1],[9,2,0]],[[1,0,5,2]],5]]
|
||||
|
||||
[[[1,[8,9,3,1,2]],[1,6,[7,8,3,8,8],4,8],[8,[4,3,5,1],[0]]]]
|
||||
[[[1],[4]],[],[[0,[7,8,5,4],10],[[7,6,8,7,2],[4,7,3,8,0],2],[0,2],[[2,4,5]],3],[[[0,1,10,9],4,9],[[8,4,8],5,[2,3,10,10,3]],6,[9,[2,0],[1,7,8,10],[],7],3]]
|
||||
|
||||
[[[2,[7,5,9,0,5],3]],[],[[[2],7],7,[[5,9,2],4,[6]],4],[]]
|
||||
[[[]],[[],[],[[1,8]]],[[7,[7,2,10],[7,4,10,5,3],[3,8,3,10,9]]],[6,[[0],10,1,[2,9,1,5]],7,6,[4,[7],[5,6,0],2]]]
|
||||
|
||||
[[],[[4],[8,0]],[10,5,9,3],[],[]]
|
||||
[[1,7,[[2],10,[2,0,2,10,4],0,4],[5],4],[[1,[7,5],4,8,0]],[[3,[],0,[9,4,8,5,0]],1,0,4],[9,4,5,10],[2,1]]
|
||||
|
||||
[[4,5,3],[5,[9,9,[5,6,8,4,0],[8,4,8,4,5]],[[2],2,9,[8,1,8,8]],[9,2],[0,[3,2]]],[[[1,4,2],10,[5,1]],[[1,2,5,4,5]],[[],10,[7,7]]]]
|
||||
[[[[4,1,2]],9,[2,[2,9,3,8,6],8,0,1],1,2],[[[7,0,9,6,5],[10,7,5,10],[9,2,4]]],[],[[[]]]]
|
||||
|
||||
[[],[[]],[[[2,10],[8],[2,5,3,1,0],1,[1,10]],[[9,5,8,0],8,[9],5],[[3,4,7],3,5,[10],[]],10,3],[[],[[7,0,4],9],[10,[3,2,7],[],[1,9],9],4,[]],[5]]
|
||||
[[],[8,5,[[0,0,3,3,7],[1,0,6,0],1,1,7],10,3]]
|
||||
|
||||
[[5,[],[],7],[[[6,4],[3]],0,5,2],[],[7,0,[]],[5,[[3],[]],[[],0,[4,6],[4,5,9,2,2],[5,2,5,0,7]],[4,[],7],3]]
|
||||
[[],[4,8,[5,7],[],6],[[]],[]]
|
||||
|
||||
[[2,8,[[0,6]],[[5,6,8,8],0],3],[[6,0,[10,2,7]]],[],[1,8,[],[8,2,9]],[3,[1,[8,7,1,0,10],9,[],[]],[]]]
|
||||
[[[8],[[6,3,1],3],[5]],[[[2,7,1],[10,0,4,1],[2,9,2,1,2],5,9],9,3],[[4,[4],[2]],2],[7],[1,[[5,10,7]],[[3,10],8,3],[],[[7,0,1,3,1],6,[9,0,2,9,3]]]]
|
||||
|
||||
[[[],7,[4],[]]]
|
||||
[[4,3,7,[4,[8,10,0,7,8],4,7,[]]],[1,[],6],[]]
|
||||
|
||||
[[[5,0,5,[0,10,0,9,0],0],4,8,0],[6]]
|
||||
[[],[8,[[]],[[2,5,10],[2,7,10],5,3,[5]],[1,[6,0,1,5,0],6,0,[5,2,3]],[[5],1,2,1,7]]]
|
||||
|
||||
[[[[]],10,[5,[7],2]],[6],[[],5]]
|
||||
[[8,[],[[0,9,0,0,1]],1,8],[[[7,2,7],[10,10,2],3,[]],8],[10,[],[7,[5],7]],[[[0,7,10,7]],6,[[4,1,7,3,5]]]]
|
||||
|
||||
[[5,10,[]],[2,[]],[[[3,7,10,0,5]],[[1,2,4,8],9,6,[7,0,8,5,1],8],5,5]]
|
||||
[[[0,3],[3,[2,9,8,3,8],9]],[],[[6,[8,7,5,8],[8]],6,5,[7,6,4,[4,6,4],2],2],[[0],2,[],[10]],[[4,4,9],3]]
|
||||
|
||||
[[],[[],[[1,5,5,6,3],[0,10,3],8,0]],[],[1,1,4,4,2],[2,[2,[1,7],[1,9,9]],3,[]]]
|
||||
[[[[3,1,7]],[9,[9,8,7,8,4],4],3,8,[[0],[],7]],[5],[[],2,[5,[0],[0,8,4]],1,2]]
|
||||
|
||||
[[4,8,7,9,[[8],[5],[],10]]]
|
||||
[[7,[10,[8,2,2,8],[2,9,7,5],[3,9,2,10,5]],[],4,[[7,1,8,0,0],[10,5],2,[]]],[7,6,7],[8,1,4,[]],[],[]]
|
||||
|
||||
[[],[[[6,5,7,0],4,9],[[3,3],6,10,[0,9]],[9,3,7,6,[1,8,8]],8]]
|
||||
[[[[8],[9,2],[4,1,6,5],[6,0]],9]]
|
||||
|
||||
[[[5,4],9,5,1],[[[7,9,3],[1,0,0,0,4],[5,5,0,2,3],4],4,2,7,2],[[6,7],[[],2,6],5,[[8],2,10]]]
|
||||
[[3,[0,10,0,[7,3,5],10],[[],[9,6]]],[0,[7,[6,2,1]],[[10,10,1,5],3,5,[2,7,3,1,0],[]],4,1],[]]
|
||||
|
||||
[[[8,[1,6,1,0],0,[0,9]],[[5],[10,8,5],[9,5,8,6],[],[0,8]],9,7],[],[[[9,8]]]]
|
||||
[[[6,[6,10]],[3]],[7,[[5],[8,3,9,5],[8,1],8,[5,0,10,6,8]],1,[[1,5],[1,3],1]],[[6],[1,3,[9]],[7]]]
|
||||
|
||||
[[[[8,5,0,10,6],[]]],[7,9,7,10],[[10,[7,7,5,9,0],[6],10]],[[7,[5,6,3],[10,4,9,7,5]],8,[],[[9,1,9,8],7,[7,1,10],[3]]]]
|
||||
[[],[[[]]],[8,[5,[2,9,1]],7],[],[]]
|
||||
|
||||
[[2],[[[],1,4,[0]],1,1,[8,9]],[[[8,0],[6,5,3,4,7],7,9,7],[0,9],6],[[6,[9],1],6,9,[],0]]
|
||||
[]
|
||||
|
||||
[[3,[[4,0,8],[9,10,3,10],[10,10,4,1],[4],5]],[[[0,1,6],1],[[5,7,1],[0,5,7],[4],[2,5,1]],2,2,[6,[],[1,5],3,[5,10,4]]]]
|
||||
[[[8,[6,5,6,5],[3,8,6,8],3,6]],[],[]]
|
||||
|
||||
[[[4,0],9,1,2,[[0,4,8,10,4],[],7,2,2]],[1,[[0,4]]],[8,[8,[5,2,7,8,6],[6,9]],[[4,9,10,7],0,7],[[7]],5]]
|
||||
[[[[5,6],7,6,[9,8,9,8,7]],1,3,10,1],[0,7,[[5,2,5,1,6],[6,2,3,4,6],0],7],[[4,[]]]]
|
||||
|
||||
[[1,[[8]],2,[8,[],[4,1,0],[1,8,9,2],[10,2,2,9,7]],3],[[[3,7]]],[],[]]
|
||||
[[],[2,3]]
|
||||
|
||||
[[[[0,9],[0,9]],[]]]
|
||||
[[10,2,[[4,6],[5,8,3],[1,4,6],5,4],[[]],9],[6,[]],[],[[[10,9,1,2,8],8],8,4],[[5],2,[[9],5,8],[[],1,[9],10]]]
|
||||
|
||||
[[[],[[]],[],[[0,4,10,7,5],3,[8,6],[]]],[]]
|
||||
[[[4,4,[5,2,1],5],0,[3,[9,8,5,4,7],[]]],[5],[[2,[7,8],[]],[0,9,2],[],7],[[4,[2],[1,6]],5,[[4],[1,2,3,2],0,7,2],[[3],4,[2,7,2,4,1],10,5],9]]
|
||||
|
||||
[[[[4,8,9],0,[6,6,6,4],7,3],5,10]]
|
||||
[[9,[5,[6,9],2],4],[6]]
|
||||
|
||||
[[],[9,9,[0],[9],[8]],[6,1],[8]]
|
||||
[[],[[7,[0,4,7],6,[2,0,7,3,4]],[[1,2,7]],[6,7,[10,8]]],[[[2,1],[5,6,4],10,8],[[8,4,4,4]],2,[5,[3],2,[]],[1]]]
|
||||
|
||||
[[[[3,6,7],5,5,[10,4,3],9],10,2],[1,[]]]
|
||||
[[],[],[[2,[7],4,7,[1,6,5]],7,[7,9]]]
|
||||
|
||||
[[10,10,[],[[10],[]]],[[[1,8],[3,0,0],7,0],[0,5,4,[7,1,4],5],[[9,9,7,8],3,[1,6],8],[[10,7,3]]]]
|
||||
[[[4,[9,0,2,7,8],8],3,5,[[3,6],7,7]],[[[3,1],2,5,0,0],8],[[[9],3,1,7,3],[5,3,[],5],9,4,4],[],[9]]
|
||||
|
||||
[[3,[7],[[3],[2,5,2],[],8,0],1],[8,[],9],[10,[],4],[]]
|
||||
[[[[1],[3,8],[10]],3,[8],0],[6,[6],[[]],3,[[5,7,2,9]]],[],[9,4,7,7],[3,9,[2],[[4,6,0,2,10]]]]
|
||||
|
||||
[[6,[4,[9,3,4],0,[10,6,9,9]]],[[[8,2,2],[9,8],[0]],1,[[4,8],1,[4,1,0,6,7]]]]
|
||||
[[5,[4],[1]],[6],[[0,[6],3,7],6,[10]]]
|
||||
|
||||
[[2,10,[8,6,[8,9,3],3,10]],[]]
|
||||
[[[[8],9,5],[[3,1,3,2,2]],6,8]]
|
||||
|
||||
[[6],[8],[[[8],9],5,[[7,4,3],0,[9,6,10]]],[10,[10,[6,3,2,9],[0,4,1],[]],[[],[6]]],[5,[[3,10,9,0]],2,7,5]]
|
||||
[[0,[],[1,[7,5],8,6,[4,7,5,4]],10],[]]
|
||||
|
||||
[[7,10,[[7,8,1,4],6,[9,6,10],8],10],[[9,8],[6,[4,4,5,7,7],3],6]]
|
||||
[[9,[7],[[4,0]]],[[[0,7,6,0,10]],2]]
|
||||
|
||||
[[10],[[5,[2],[]]]]
|
||||
[[0,4,2,[[3,0,5,8],6,[1,5,6],7,10]],[3,[[6,6,1,9,0],[0,2,1,6,2],[],[2,5,9,3,9],8],1,10,[[5],[9,7],4,8]],[[[3,9,2],1,[6,2,9],[9,10,8,7,3],[10,0]],8,[2,7],[10,[1,2,10,0,3],7],[[7]]],[10,8],[[[0],1],0,[[6],4],5]]
|
||||
|
||||
[[[3,6,2,[1,0,0,7],[1,2]]],[[],[3,[],[10,2,3,5],2],8],[8,10],[]]
|
||||
[[10,10,3,9]]
|
||||
|
||||
[[[[0,2],[],5,[],[3,8]],[],[[1,7],[],[2],[4,2,9,6],[9,0,0,2,8]],[[0,1,8,7]],[[]]],[[[]]]]
|
||||
[[[10,5,8,5,[6,2,7,2]],[[6],[3,7,7,2,3],9],[9,4],3,[[3,10,4],[6,3,10,9],3,5]],[[0]],[6],[6,[[3,5,0,9,8],7,0,10]],[4,8,[[3,1,1],5,5,0],0]]
|
||||
|
||||
[[3,1,[8,[],1,[3],[8,0,10,6,8]],10,[1,8,6]]]
|
||||
[[[],[9,[7,2,4],7],[4,[2,8],5,5,4]],[[],4,[5],5,9],[[3,3,9],3,10,[10,10,[1],1]],[10,8,[8,[5],10,[4,2]],[0,8,[8,8],8,1],[[1,10,0,3,10],[1],[0]]],[[[7,7],[9,10],[2,5,10]],[1,[2,2,0,0],5,[9]],6,[10,[8,8,9,2,6],[],1,[]]]]
|
||||
|
||||
[[[0,[0],[7,5]],8],[[[0]]],[3]]
|
||||
[[[[],3,8,6,4],[[4],5,[1,0,9,9]],9,[2]],[7],[10,[],[[10,5,0],[6],8,1,[]],[5,[10]],8]]
|
||||
|
||||
[[[[5,9,2,3,2],[5,6],[2],[10,9,5,1],6],6,1,[10,[],9],[7]],[2,[3,2,2,7,[10,1,9]],1,[2,7,[6,9],[3,3,9,7]]],[6,4,[]],[10],[[[0,1],2,7,2],7,[8,[4],[0,6,9,6,3],6,[4,8,9,7]],[[7,0],3,[6,8,6],[],[9,4,10,5,10]],[3,2,6,[2,4,0,6,3]]]]
|
||||
[[1,[],[[6,6,10,3,3]],[1,7],[[3,9,9]]]]
|
||||
|
||||
[[[[4,4,9],6,[2,9,9]]],[10,[7,[],1],8,[],3],[4,3,4],[]]
|
||||
[[1,[[],[8,5],[10,7],[2,9,5,9,3],5]]]
|
||||
|
||||
[[0,[1,2,[0,1,6,2]],[4]]]
|
||||
[[[10,6,5,8,[3,1]],[8,[3,0],3]],[[],[[9,10],6,3,[5,7,3,9,5],3],[10,6,3],[[10,9,0,0,4],[2],[9,5,7],[],0]],[2,0,[[10,6,2,1,2],0,0],1,[[8,10,9,6,0],[],3,[]]],[8,9,7,9,4]]
|
||||
|
||||
[[3,9,4,[3,4,[5,5,1,3],[]]],[1,[[],[8,10],[7,9,0,1,9]],10],[[],[1,2]],[[1,[5,5,4,0,9],[],[10,4,2,6,5],1],7,10,[[8,2,5,6],[8,10,0],4,9,[4,2,4]]]]
|
||||
[[],[[[],0,[4]]]]
|
||||
|
||||
[[7,7],[],[],[[9,[9],5],[10,8,[6,10],1],[[3],[6,5,4,4,1]]]]
|
||||
[[],[8,4,0,[[7,1,10,9],[5],0],10]]
|
||||
|
||||
[[1,3,[5,0,[],[6,10,4]]]]
|
||||
[[9,10,[]],[7,[[1,9,7,3],0,[5,5,8],7,4],9],[]]
|
||||
|
||||
[[7,10],[6]]
|
||||
[[[[9]],1,[[],[0,0,7]]],[[7,0,5],[1,[1,4],3,[]]],[[],[0],[2],[[0,4,5],1]],[6,[[1,3],[1,7,1],[6],[1,7,7,6,2]]]]
|
||||
|
||||
[[[[8]],8,[2,[8],1,[],1],[1]],[3,[[3,5,1],6,[1,5],[],[6,1,7]],2],[10,4],[]]
|
||||
[[[3,1,[],[1,4,9],4],[4,2,[6]],[6,[7],[6,10,10,3,10]],6],[1,0,[1,[7,4,8]],[5,[10,1,4,8,3],[5,4,8,3,9]],0]]
|
||||
|
||||
[[],[7],[],[3,[],[6,[2,4],8],[[]]]]
|
||||
[[5,[[],1,0],3,[]],[1],[]]
|
||||
|
||||
[[0,6,[[2,9,8,2,0]],0],[10,8],[[[0],[],[],4,10],[5,8,3,[]],9,1,4]]
|
||||
[[],[1,[[1,0,10,0]]],[[10,3,5,10],[[3],9,6,0,9],[[2,3,9,10,7],4],[],1],[],[0,3,[[4,10,2,4,0],[],5,[5,6,5,8,3],[3]],[10,[8,6],4,[2,4],1]]]
|
||||
|
||||
[[0,7,4,[],[[9,7,9],[3]]],[6],[[[7],[3,3,5,5],[]],[],9,3,3]]
|
||||
[[3,8,[[4,4,7],0],[5,1,[]]],[[[4],4],1,[],8],[5],[3,[[8,0,1]],[[4,0,7]]]]
|
||||
|
||||
[[],[9]]
|
||||
[[[]],[10],[[6],[[7,7,2,3,3],4],0,6,[[9,5,1,0,8],[2,7],2,10,4]]]
|
||||
|
||||
[[[[2,7],[1],7],[4],7,6,3],[3,[],2,[3,8,4,[9,5,9,4,5],7]],[[[5,7,6],[],7],[[9,5,1],[10,7,8,7,7],[10,1],3,[0,3,1,3,6]],[8,7,4,2,9],9]]
|
||||
[[5,[9,7],[[4,1],6],1],[[[1,1,10,0,6],8,[1,7,4,8,1]],0],[[],9,7,5,3]]
|
||||
|
||||
[[7,[],5,4,6],[[2,[5,8,6],10],[],[0]]]
|
||||
[[[0,[5,10,4,3]],[6,[10,8]],[0,3,1]],[[7]],[]]
|
||||
|
||||
[[[[8],0,6,0],10]]
|
||||
[[[4,6]],[6,[[1,1,8,1,0],0],[[1,4,1,1,4],[10,10,8],[7,7,7],[2,0]],8,[9,7,[8,9]]],[],[9,[1,[],[10,6],6]],[]]
|
||||
|
||||
[[4,[[6,5]],6],[],[],[[[0,9,6],2,[2,1,2,10,9]],[10,8,8,3],10]]
|
||||
[[],[[[],7,7,0,[1,2,7,4]],[[10,9,0,3],[7,10,3],[],10,8],[[1,7],0,[1,3,9],[8,3],2]]]
|
||||
|
||||
[[[10]],[],[9,3,2],[3],[9,[[10,6,0,10],5,0],0,8]]
|
||||
[[[6,[5,4],[7,8,4],6],4,[[4,1],[5,1,0,7],5,0,[8,6,8,1,0]],[[5,10,0,7],6,8,1]],[1,[0]],[8,[7,[9,7],[6,6,9,3,0],9],4,[7,8,[6,8],[5,7,10,3],4],[[],4]],[2,[1,[1]],[],[4,9,[6,2,3,3],6,4],[[10,7]]],[1,5,9,[[10,9,7],[],4,[2,2,8,9]]]]
|
||||
|
||||
[[],[[1],[2,2],8]]
|
||||
[[[[3,8,2,10,0],7,[],[2,8,0]],2,[4],[]],[6,5,1]]
|
||||
|
||||
[[4],[5,6,[2],9],[7,[[],[10,1,6,7],5],9,3]]
|
||||
[[1,10,10,8,3],[[],[[4,1,6,8]]],[[5,[],9],[5,[7],1,5],[8,[3,9],[7,10,0,4,7],9],[[4,4,8,9,0],10,[]],1],[5]]
|
||||
|
||||
[[[1,8,[],[]],9,3],[2]]
|
||||
[[2,[],0,[[],3]],[[[9]],9,[[1],10],3,3],[[8,[6,3,8,0],10,[9,3,8]],0]]
|
||||
|
||||
[[[[7,1,7,5,6],6,[0]],2],[[6,[10,10,2,3],3,3],2,9,6],[[4],[10,0,4,1,[1,10,5,1,6]],[[10,3,0]],[10,9,9,0],2],[[8],[5]],[[[],8]]]
|
||||
[[10,[9,[8,0,8,6,5],[7,8,6,3]],4],[[],[6,0]],[8,[6],[0],[[7,4],8,[4,4,8,5,7],[10,4,1,5,4],[9,1,9,2,7]]]]
|
||||
|
||||
[[],[[7,[6,9,0,7],8,[7,8,2,0,5],[10,1,8,10]]],[2],[6],[2]]
|
||||
[[[4,[5,0,1],[1,4,1,2,8]],[4],2,4,[]],[7,[[]],[[1,0,6,3,8],10,1]],[3,[[10,6,4,3,5],1,5,7],[[0,2],[6,4],[1],[2,7,6,6,6]],[]],[],[0,[[2,7],4,7,[5,6,5,7]],[]]]
|
||||
|
||||
[[[],7,7,2,3]]
|
||||
[[],[2,[[1,8,6]],5],[],[1,[[6,9,1,6,4]],6,[[1,2,8,5],8,1,6],0],[4]]
|
||||
|
||||
[[10,1,9,2],[[[9,10],[]],9,[],[[0,4,5,8]]],[4]]
|
||||
[[[9,[6,4]]],[[6,3,6],5,9,[[3,5,3,8,9],6,[9]]],[[[4,8,4]],2,[9]],[],[[[],[],[4]],2,[[10,4,0],8,[8,5,7,4,3],10]]]
|
||||
|
||||
[[[[3,5,4]],2,[[7,4,4,4],2,3,[],10]],[3,[9,3],6,4,[9,[2,4,5],4]],[2,9,10,5],[6,[[3,7,3,9,7],[4,7]]],[]]
|
||||
[[[[6,4],[4,4,4,1,6]],6,3,[0,[0,7,4],8],8],[],[[[3,9,7,10,2],7],6,0,[[5],3,5,[1],6],3]]
|
||||
|
||||
[[[],[7,[7,0,4,5,7],[7,3,0,2,2]],6],[]]
|
||||
[[9,[8,6,8,1,[]],[[7,5,5,10],0,[9,3]],[[10],0,2],[5]],[5,0,[[],10,6,[2,8,3],3],[[2,0,10,3,1],7,7,[3,9,0]]]]
|
||||
|
||||
[[],[3,[8,5,[10,2,2],[10,0,1,8,8]],0,8,3]]
|
||||
[[0,[[10,2,7,1],[0],[5,6],[10]],[[2,9,7,2,2],9,[9,0],8]],[[[5,4,10,5,0],2,1,3,5],[10,[9,8,5,2],[2,7,7,6]],0,8]]
|
||||
|
||||
[[8,2,[[4,10,2],[0,6,5,10,1],8]],[]]
|
||||
[[[6],5,[[6,9,9,0,10],8],6,[[3,6],7]]]
|
||||
|
||||
[[[7,[5,2,10,0],[7,7,7,4,1],2,0]],[9]]
|
||||
[[4,5,[0,[4,8],7,[3],[2,3,3]],[7]]]
|
||||
|
||||
[[[[0],[6,4,0,6]],[2,[4,2,2,0,9],2]],[[1,10,[2,4,10],9],[[],[10]],[1,8,[6,1,5,0]],[[],[0,4,5,5,2],9,1],9]]
|
||||
[[[[8,2,3,0,3],8],[8,2]]]
|
||||
|
||||
[[4,[10,[5,6],3],[]],[9,8],[[9,[1],6,0],[[2,2,2,2,3]]]]
|
||||
[[[10,6,[1,9,2,6],9,[5,5]],9,[[6,3]]],[8,9,10,[]],[3,9]]
|
||||
|
||||
[[[7],4],[0,[[2,10,6,8],[3],[9,5],5]],[],[10]]
|
||||
[[[[4],[7]],[[9,0,9,1],8],[4,[7,9,8],10,[]],[5,8,[2],0],8],[[0,[10],1,[]],[[5,3,2,0,4],[10,3,1,7,0],[7,9,1,4,3],9,[]],[3,[],8],[[5,0,8],[3,1,9,8,6],5,[2,2,8,3]]],[2,4],[[10,[0,0,2,2,4],[]],4,8,8,0],[9,7,7,[10,[8],[3,2,7],3],4]]
|
||||
|
||||
[[[[6,2,6],[10,8,4,6,10],5,[8,10,0,3],7],[2,[5,7]],[1,[3],[0,9,2,6,0],[5,5,5,9,2],1],8]]
|
||||
[[4,[10],[4,2,10,[9,7,6,6,9]],[]],[[1,4,[]]],[[3,6,1,6,[0,3,10,0]],[6,[4,10],10,[7,10,4,4],7],[7,[6,8],0,8],[0,[9,9,8,2],6,3,[2,8,9,10,9]],[8]],[],[]]
|
||||
|
||||
[[[[],1,[0,3]]],[[],[10,10,8,[3]],3,8,[4,0,5]],[]]
|
||||
[[7,2,9],[[],[[7,6,0,10,6],[],1],7,7,8]]
|
||||
|
||||
[[2],[4,[[4,5]],2],[3],[[],1]]
|
||||
[[8,[7,5,[2,5],[],[10,6,3]]],[3,8,6],[1,[10],[]]]
|
||||
|
||||
[[[[1,10,7,2],[1,9,4,3,2],[],8,[3]],10],[4,[],5]]
|
||||
[[],[[[1,0,8],4],6,9,[[7,8,1,4,4],7],7],[2,8,[[3,5,1,1],0],[[5]],[[7,8,7,3]]],[10],[6,[],1,5,7]]
|
||||
|
||||
[[9,5,8],[[8,[2],[5,9,0,8,7],[1,8,4],4],[2],0,[6]]]
|
||||
[[9,8,7,[3,8,[8,1],[7],6]],[1],[6,[6,[3,9],[6,3,6,7,5]]],[[8],3,1,[2]]]
|
||||
|
||||
[[],[0],[[5,0,9,[3],[4]],[10,[9,0],[3,5,6,10,1]],7,[]]]
|
||||
[[[[]],[]],[1,9,[[5,4,9,9]],[9,[4,1]],[6,4,7]]]
|
||||
|
||||
[[0,9],[6,10,5,[]]]
|
||||
[[[9,3],[7],[[5,2,2]],[9],9]]
|
||||
|
||||
[[6,3,[[4],2]],[1]]
|
||||
[[[7],1],[],[10,8],[9,[10,5,0,[5,7,9,8,9],7]]]
|
||||
|
||||
[[2,7,[[1]],10,[[2,6,3,6],9,[9,8,8]]],[2,[2]]]
|
||||
[[],[],[[1],[0,[3,8,10,9],[2,2]],10,[4,8,4,[6,5,10,1]],1]]
|
||||
|
||||
[[9,10,[],6],[[8,5,[3,6],5],[[7,6],[],3,8,7]],[6],[[[0,4,8,0],[5,2,7,9]],6,6,10,1]]
|
||||
[[1,[],8,[6,10,[10,2],3]],[3],[],[[],[[4]],8]]
|
||||
|
|
@ -1,23 +0,0 @@
|
|||
[1,1,3,1,1]
|
||||
[1,1,5,1,1]
|
||||
|
||||
[[1],[2,3,4]]
|
||||
[[1],4]
|
||||
|
||||
[9]
|
||||
[[8,7,6]]
|
||||
|
||||
[[4,4],4,4]
|
||||
[[4,4],4,4,4]
|
||||
|
||||
[7,7,7,7]
|
||||
[7,7,7]
|
||||
|
||||
[]
|
||||
[3]
|
||||
|
||||
[[[]]]
|
||||
[[]]
|
||||
|
||||
[1,[2,[3,[4,[5,6,7]]]],8,9]
|
||||
[1,[2,[3,[4,[5,6,0]]]],8,9]
|
||||
|
|
@ -1,144 +0,0 @@
|
|||
513,151 -> 513,155 -> 510,155 -> 510,161 -> 519,161 -> 519,155 -> 515,155 -> 515,151
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
510,167 -> 514,167
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
486,120 -> 486,122 -> 482,122 -> 482,128 -> 491,128 -> 491,122 -> 490,122 -> 490,120
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
498,175 -> 498,176 -> 505,176
|
||||
493,39 -> 493,43 -> 489,43 -> 489,51 -> 501,51 -> 501,43 -> 496,43 -> 496,39
|
||||
489,79 -> 493,79
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
483,85 -> 487,85
|
||||
486,120 -> 486,122 -> 482,122 -> 482,128 -> 491,128 -> 491,122 -> 490,122 -> 490,120
|
||||
480,82 -> 484,82
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
494,144 -> 494,145 -> 504,145 -> 504,144
|
||||
486,54 -> 490,54
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
492,60 -> 496,60
|
||||
493,39 -> 493,43 -> 489,43 -> 489,51 -> 501,51 -> 501,43 -> 496,43 -> 496,39
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
513,151 -> 513,155 -> 510,155 -> 510,161 -> 519,161 -> 519,155 -> 515,155 -> 515,151
|
||||
493,39 -> 493,43 -> 489,43 -> 489,51 -> 501,51 -> 501,43 -> 496,43 -> 496,39
|
||||
497,147 -> 497,148 -> 513,148 -> 513,147
|
||||
493,39 -> 493,43 -> 489,43 -> 489,51 -> 501,51 -> 501,43 -> 496,43 -> 496,39
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
513,151 -> 513,155 -> 510,155 -> 510,161 -> 519,161 -> 519,155 -> 515,155 -> 515,151
|
||||
474,70 -> 478,70
|
||||
466,103 -> 466,104 -> 481,104 -> 481,103
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
471,85 -> 475,85
|
||||
490,131 -> 490,134 -> 482,134 -> 482,139 -> 501,139 -> 501,134 -> 495,134 -> 495,131
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
493,39 -> 493,43 -> 489,43 -> 489,51 -> 501,51 -> 501,43 -> 496,43 -> 496,39
|
||||
480,70 -> 484,70
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
468,70 -> 472,70
|
||||
480,60 -> 484,60
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
477,68 -> 481,68
|
||||
483,79 -> 487,79
|
||||
495,85 -> 499,85
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
493,39 -> 493,43 -> 489,43 -> 489,51 -> 501,51 -> 501,43 -> 496,43 -> 496,39
|
||||
486,120 -> 486,122 -> 482,122 -> 482,128 -> 491,128 -> 491,122 -> 490,122 -> 490,120
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
474,82 -> 478,82
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
490,131 -> 490,134 -> 482,134 -> 482,139 -> 501,139 -> 501,134 -> 495,134 -> 495,131
|
||||
495,63 -> 499,63
|
||||
489,63 -> 493,63
|
||||
477,79 -> 481,79
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
501,170 -> 505,170
|
||||
497,147 -> 497,148 -> 513,148 -> 513,147
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
489,85 -> 493,85
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
490,131 -> 490,134 -> 482,134 -> 482,139 -> 501,139 -> 501,134 -> 495,134 -> 495,131
|
||||
490,131 -> 490,134 -> 482,134 -> 482,139 -> 501,139 -> 501,134 -> 495,134 -> 495,131
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
471,68 -> 475,68
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
486,76 -> 490,76
|
||||
483,73 -> 487,73
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
513,151 -> 513,155 -> 510,155 -> 510,161 -> 519,161 -> 519,155 -> 515,155 -> 515,151
|
||||
466,103 -> 466,104 -> 481,104 -> 481,103
|
||||
504,167 -> 508,167
|
||||
507,170 -> 511,170
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
486,120 -> 486,122 -> 482,122 -> 482,128 -> 491,128 -> 491,122 -> 490,122 -> 490,120
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
513,151 -> 513,155 -> 510,155 -> 510,161 -> 519,161 -> 519,155 -> 515,155 -> 515,151
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
507,164 -> 511,164
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
486,120 -> 486,122 -> 482,122 -> 482,128 -> 491,128 -> 491,122 -> 490,122 -> 490,120
|
||||
474,66 -> 478,66
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
486,120 -> 486,122 -> 482,122 -> 482,128 -> 491,128 -> 491,122 -> 490,122 -> 490,120
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
486,120 -> 486,122 -> 482,122 -> 482,128 -> 491,128 -> 491,122 -> 490,122 -> 490,120
|
||||
489,57 -> 493,57
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
480,76 -> 484,76
|
||||
488,36 -> 488,32 -> 488,36 -> 490,36 -> 490,26 -> 490,36 -> 492,36 -> 492,26 -> 492,36 -> 494,36 -> 494,32 -> 494,36
|
||||
477,63 -> 481,63
|
||||
492,82 -> 496,82
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
513,170 -> 517,170
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
490,131 -> 490,134 -> 482,134 -> 482,139 -> 501,139 -> 501,134 -> 495,134 -> 495,131
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
483,57 -> 487,57
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
498,175 -> 498,176 -> 505,176
|
||||
486,60 -> 490,60
|
||||
497,147 -> 497,148 -> 513,148 -> 513,147
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
513,151 -> 513,155 -> 510,155 -> 510,161 -> 519,161 -> 519,155 -> 515,155 -> 515,151
|
||||
486,82 -> 490,82
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
490,131 -> 490,134 -> 482,134 -> 482,139 -> 501,139 -> 501,134 -> 495,134 -> 495,131
|
||||
477,85 -> 481,85
|
||||
493,23 -> 493,21 -> 493,23 -> 495,23 -> 495,18 -> 495,23 -> 497,23 -> 497,19 -> 497,23 -> 499,23 -> 499,18 -> 499,23 -> 501,23 -> 501,18 -> 501,23 -> 503,23 -> 503,15 -> 503,23 -> 505,23 -> 505,16 -> 505,23
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
483,63 -> 487,63
|
||||
513,151 -> 513,155 -> 510,155 -> 510,161 -> 519,161 -> 519,155 -> 515,155 -> 515,151
|
||||
466,103 -> 466,104 -> 481,104 -> 481,103
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
463,98 -> 463,97 -> 463,98 -> 465,98 -> 465,94 -> 465,98 -> 467,98 -> 467,94 -> 467,98 -> 469,98 -> 469,88 -> 469,98 -> 471,98 -> 471,90 -> 471,98 -> 473,98 -> 473,97 -> 473,98 -> 475,98 -> 475,95 -> 475,98
|
||||
494,144 -> 494,145 -> 504,145 -> 504,144
|
||||
493,39 -> 493,43 -> 489,43 -> 489,51 -> 501,51 -> 501,43 -> 496,43 -> 496,39
|
||||
490,131 -> 490,134 -> 482,134 -> 482,139 -> 501,139 -> 501,134 -> 495,134 -> 495,131
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
494,144 -> 494,145 -> 504,145 -> 504,144
|
||||
476,117 -> 476,114 -> 476,117 -> 478,117 -> 478,110 -> 478,117 -> 480,117 -> 480,110 -> 480,117 -> 482,117 -> 482,114 -> 482,117 -> 484,117 -> 484,113 -> 484,117 -> 486,117 -> 486,113 -> 486,117
|
||||
|
|
@ -4,85 +4,71 @@ input = open("input", 'r')
|
|||
data = []
|
||||
total = 0
|
||||
|
||||
minx = 1000
|
||||
miny = 0
|
||||
maxx = 500
|
||||
maxy = 0
|
||||
ROW = 2_000_000
|
||||
# ROW = 10
|
||||
|
||||
taxicab = lambda x,y: abs(x[0] - y[0]) + abs(x[1] - y[1])
|
||||
tuning = lambda x: 4_000_000*x[0] + x[1]
|
||||
|
||||
minx = 10_000_000
|
||||
maxx = 0
|
||||
|
||||
beaconsRow = set()
|
||||
|
||||
for line in input:
|
||||
nums = line.strip().split(" -> ")
|
||||
tempdata = []
|
||||
for string in nums:
|
||||
x, y = string.split(",")
|
||||
minx = min(minx, int(x))
|
||||
miny = min(miny, int(y))
|
||||
maxx = max(maxx, int(x))
|
||||
maxy = max(maxy, int(y))
|
||||
tempdata.append((int(x), int(y)))
|
||||
data.append(tempdata)
|
||||
line = line.strip()
|
||||
sensor, beacon = line.split(": ")
|
||||
sx, sy = sensor.split(", ")
|
||||
bx, by = beacon.split(", ")
|
||||
sensor = (int(sx.split("=")[1]), int(sy.split("=")[1]))
|
||||
beacon = (int(bx.split("=")[1]), int(by.split("=")[1]))
|
||||
minx = min(sensor[0], beacon[0], minx)
|
||||
maxx = max(sensor[0], beacon[0], maxx)
|
||||
data.append((sensor, beacon))
|
||||
|
||||
minx -= maxy
|
||||
distance = []
|
||||
for sensor, beacon in data:
|
||||
d = taxicab(beacon, sensor)
|
||||
if beacon[1] == ROW and beacon not in beaconsRow:
|
||||
beaconsRow.add(beacon)
|
||||
total -= 1
|
||||
distance.append((sensor, d))
|
||||
|
||||
grid = [["." for _ in range(maxx-minx+1+maxy)] for _ in range(maxy-miny+1)]
|
||||
|
||||
for line in data:
|
||||
for one, two in zip(line, line[1:]):
|
||||
if one[0] == two[0]:
|
||||
i = min(one[1], two[1])
|
||||
a = max(one[1], two[1])
|
||||
for y in range(i, a+1):
|
||||
grid[y-miny][one[0]-minx] = "#"
|
||||
else:
|
||||
i = min(one[0], two[0])
|
||||
a = max(one[0], two[0])
|
||||
for x in range(i, a+1):
|
||||
grid[one[1]-miny][x-minx] = "#"
|
||||
|
||||
# Send sand
|
||||
falling = False
|
||||
while not falling:
|
||||
settled = False
|
||||
sandpos = (500-minx, 0-miny)
|
||||
while not settled:
|
||||
if sandpos[1]+1 >= len(grid):
|
||||
falling = True
|
||||
for x in range(minx*2, (maxx*2+1)):
|
||||
for sensor, dist in distance:
|
||||
psd = taxicab(sensor, (x, ROW))
|
||||
if dist >= psd:
|
||||
# print(x)
|
||||
total +=1
|
||||
break
|
||||
if grid[sandpos[1]+1][sandpos[0]] == ".":
|
||||
sandpos = (sandpos[0], sandpos[1]+1)
|
||||
elif grid[sandpos[1]+1][sandpos[0]-1] == ".":
|
||||
sandpos = (sandpos[0]-1, sandpos[1]+1)
|
||||
elif grid[sandpos[1]+1][sandpos[0]+1] == ".":
|
||||
sandpos = (sandpos[0]+1, sandpos[1]+1)
|
||||
else:
|
||||
grid[sandpos[1]][sandpos[0]] = "o"
|
||||
settled = True
|
||||
total += 1
|
||||
# print(sandpos)
|
||||
|
||||
print(total)
|
||||
|
||||
grid.append(["." for _ in range(maxx-minx+1+maxy)])
|
||||
grid.append(["#" for _ in range(maxx-minx+1+maxy)])
|
||||
found = False
|
||||
for sensor, dist in distance:
|
||||
for dx in range(dist+2):
|
||||
dy = (dist+1) - dx
|
||||
for dirx, diry in [(-1,-1),(-1,1),(1,-1),(1,1)]:
|
||||
x = sensor[0] + (dx*dirx)
|
||||
y = sensor[1] + (dy*diry)
|
||||
if not (0 <= x <= 4_000_000 and 0 <= y <= 4_000_000):
|
||||
continue
|
||||
|
||||
final = False
|
||||
while not final:
|
||||
settled = False
|
||||
sandpos = (500-minx, 0-miny)
|
||||
while not settled:
|
||||
if grid[sandpos[1]+1][sandpos[0]] == ".":
|
||||
sandpos = (sandpos[0], sandpos[1]+1)
|
||||
elif grid[sandpos[1]+1][sandpos[0]-1] == ".":
|
||||
sandpos = (sandpos[0]-1, sandpos[1]+1)
|
||||
elif grid[sandpos[1]+1][sandpos[0]+1] == ".":
|
||||
sandpos = (sandpos[0]+1, sandpos[1]+1)
|
||||
else:
|
||||
if sandpos[1] == 0-miny and sandpos[0] == 500-minx:
|
||||
final = True
|
||||
grid[sandpos[1]][sandpos[0]] = "o"
|
||||
settled = True
|
||||
total += 1
|
||||
# print(sandpos)
|
||||
for row in grid:
|
||||
for column in row:
|
||||
print(column, end="")
|
||||
print()
|
||||
print(total)
|
||||
found = True
|
||||
for sensor, dist in distance:
|
||||
psd = taxicab((x,y),sensor)
|
||||
if psd <= dist:
|
||||
found = False
|
||||
break
|
||||
if found:
|
||||
print(tuning((x,y)))
|
||||
|
||||
|
||||
|
||||
# for x in range(0, 4_000_000):
|
||||
# for y in range(0, 4_000_000):
|
||||
# for sensor, dist in distance:
|
||||
# psd = taxicab(sensor, (x, ROW))
|
||||
# if dist >= psd:
|
||||
# break
|
||||
# print((x,y), tuning((x,y)))
|
||||
|
|
|
|||
|
|
@ -1,2 +0,0 @@
|
|||
498,4 -> 498,6 -> 496,6
|
||||
503,4 -> 502,4 -> 502,9 -> 494,9
|
||||
23
Python/2022/15/main.py
Normal file
23
Python/2022/15/main.py
Normal file
|
|
@ -0,0 +1,23 @@
|
|||
input = open("input", 'r')
|
||||
# input = open("sample", 'r')
|
||||
|
||||
data = {}
|
||||
total = 0
|
||||
validLocations = []
|
||||
|
||||
for line in input:
|
||||
line = line.strip()
|
||||
valve, to = line.split("; ")
|
||||
|
||||
name, rate = valve.split(" has")
|
||||
name = name[-2:]
|
||||
rate = int(rate.split("=")[1])
|
||||
|
||||
tonames = to.split("valve")[1].split(", ")
|
||||
tonames[0] = tonames[0][-2:]
|
||||
|
||||
if rate > 0:
|
||||
validLocations.append(name)
|
||||
data[name] = [rate, tonames, False]
|
||||
|
||||
# Part 1
|
||||
54
Python/2022/18/main.py
Normal file
54
Python/2022/18/main.py
Normal file
|
|
@ -0,0 +1,54 @@
|
|||
input = open("input", 'r')
|
||||
# input = open("sample", 'r')
|
||||
# input = open("test", 'r')
|
||||
|
||||
pairwise = lambda a,b: (a[0] + b[0], a[1]+b[1], a[2]+b[2])
|
||||
|
||||
data = []
|
||||
data2 = []
|
||||
total = 0
|
||||
|
||||
for line in input:
|
||||
line = line.strip()
|
||||
x,y,z = line.split(",")
|
||||
data.append([(int(x),int(y),int(z)), [False for _ in range(6)]])
|
||||
data2.append((int(x),int(y),int(z)))
|
||||
|
||||
dirs = [(1,0,0),(-1,0,0),(0,1,0),(0,-1,0),(0,0,1),(0,0,-1)]
|
||||
|
||||
for cubedata in data:
|
||||
for i,dr in enumerate(dirs):
|
||||
if cubedata[1][i]:
|
||||
continue
|
||||
side = pairwise(cubedata[0],dr)
|
||||
if side in data2:
|
||||
ind = data2.index(side)
|
||||
cubedata[1][i] = True
|
||||
if i % 2 == 0:
|
||||
data[ind][1][i+1] = True
|
||||
else:
|
||||
data[ind][1][i-1] = True
|
||||
|
||||
for cubedata in data:
|
||||
for covered in cubedata[1]:
|
||||
if not covered:
|
||||
total += 1
|
||||
|
||||
# print(data)
|
||||
print(total)
|
||||
total2 = total
|
||||
all_cubes = {(x,y,z) for x in range(22) for y in range(22) for z in range(22)}
|
||||
empty_cubes = all_cubes-scanned_cubes
|
||||
q = [(0,0,0)]
|
||||
while q:
|
||||
c = q.pop()
|
||||
if c in empty_cubes:
|
||||
empty_cubes.remove(c)
|
||||
q.extend(adj_cubes(c))
|
||||
for cube in empty_cubes:
|
||||
p2 += 6
|
||||
for adj in adj_cubes(cube):
|
||||
if adj in scanned_cubes:
|
||||
p2 -= 2
|
||||
scanned_cubes.add(cube)
|
||||
print("Part 2:",p2)
|
||||
70
Python/2022/19/main.py
Normal file
70
Python/2022/19/main.py
Normal file
|
|
@ -0,0 +1,70 @@
|
|||
|
||||
import functools
|
||||
|
||||
input = open("input", 'r')
|
||||
# input = open("sample", 'r')
|
||||
|
||||
data = []
|
||||
total = 0
|
||||
|
||||
for line in input:
|
||||
line = line.strip()
|
||||
parts = line.split(".")
|
||||
orecost = int(parts[0].split("costs ")[1][0])
|
||||
claycost = int(parts[1].split("costs ")[1][0])
|
||||
obsCostX = parts[2].split("costs ")[1]
|
||||
obsCost = [int(obsCostX[0]), int(obsCostX.split("and ")[1].split(" ")[0])]
|
||||
geoCostX = parts[3].split("costs ")[1]
|
||||
geoCost = [int(geoCostX[0]), int(geoCostX.split("and ")[1].split(" ")[0])]
|
||||
|
||||
data.append([orecost, claycost, obsCost, geoCost])
|
||||
|
||||
@functools.cache
|
||||
def maximize_geodes(i, resources, robots, time):
|
||||
# Previous rounds resources
|
||||
resources = (resources[0] + robots[0], resources[1] + robots[1], resources[2] + robots[2], resources[3] + robots[3])
|
||||
|
||||
if time >= 24:
|
||||
return resources[3]
|
||||
|
||||
paths = [0 for i in range(5)]
|
||||
|
||||
if data[i][0] <= resources[0]:
|
||||
# Buy Orebot
|
||||
tempRobot = (robots[0] + 1, robots[1], robots[2], robots[3])
|
||||
tempResources = (resources[0] - data[i][0], resources[1], resources[2], resources[3])
|
||||
paths[0] = maximize_geodes(i, tempResources, tempRobot, time+1)
|
||||
if data[i][1] <= resources[0]:
|
||||
# Buy Claybot
|
||||
tempRobot = (robots[0], robots[1]+1, robots[2], robots[3])
|
||||
tempResources = (resources[0] - data[i][1], resources[1], resources[2], resources[3])
|
||||
paths[1] = maximize_geodes(i, tempResources, tempRobot, time+1)
|
||||
if data[i][2][0] <= resources[0] and data[i][2][1] <= resources[1]:
|
||||
# Buy ObsBot
|
||||
tempRobot = (robots[0], robots[1], robots[2]+1, robots[3])
|
||||
tempResources = (resources[0] - data[i][2][0], resources[1]-data[i][2][1], resources[2], resources[3])
|
||||
paths[1] = maximize_geodes(i, tempResources, tempRobot, time+1)
|
||||
if data[i][3][0] <= resources[0] and data[i][3][1] <= resources[2]:
|
||||
# Buy GeodeBot
|
||||
tempRobot = (robots[0], robots[1], robots[2], robots[3]+1)
|
||||
tempResources = (resources[0] - data[i][3][0], resources[1], resources[2]-data[i][3][1], resources[3])
|
||||
paths[1] = maximize_geodes(i, tempResources, tempRobot, time+1)
|
||||
|
||||
# Do Nothing
|
||||
paths[4] = maximize_geodes(i, resources, robots, time+1)
|
||||
|
||||
return max(paths)
|
||||
|
||||
|
||||
ql = [0 for _ in data]
|
||||
dp = [[] for minute in range(24)]
|
||||
|
||||
for i, bp in enumerate(data):
|
||||
bpNum = i + 1
|
||||
print(bpNum)
|
||||
ql[i] = bpNum * maximize_geodes(i, (0,0,0,0), (1,0,0,0), 2)
|
||||
print(ql)
|
||||
|
||||
|
||||
|
||||
print(sum(ql))
|
||||
32
Python/2022/20/main.py
Normal file
32
Python/2022/20/main.py
Normal file
|
|
@ -0,0 +1,32 @@
|
|||
input = open("input", 'r')
|
||||
# input = open("sample", 'r')
|
||||
|
||||
data = []
|
||||
total = []
|
||||
dkey = 811589153
|
||||
|
||||
for line in input:
|
||||
line = line.strip()
|
||||
data.append(int(line) * dkey)
|
||||
|
||||
data2 = [num for num in data]
|
||||
|
||||
for _ in range(10):
|
||||
for num in data:
|
||||
if num == 0:
|
||||
continue
|
||||
pos = data2.index(num)
|
||||
del data2[pos]
|
||||
newpos = (pos + num) % len(data2)
|
||||
if newpos == 0:
|
||||
data2.append(num)
|
||||
else:
|
||||
data2.insert(newpos, num)
|
||||
|
||||
zeropos = data2.index(0)
|
||||
total.append(data2[(zeropos + 1000) % len(data2)])
|
||||
total.append(data2[(zeropos + 2000) % len(data2)])
|
||||
total.append(data2[(zeropos + 3000) % len(data2)])
|
||||
|
||||
print(total)
|
||||
print(sum(total))
|
||||
49
Python/2022/21/main.py
Normal file
49
Python/2022/21/main.py
Normal file
|
|
@ -0,0 +1,49 @@
|
|||
input = open("input", 'r')
|
||||
# input = open("sample", 'r')
|
||||
|
||||
data = {}
|
||||
total = 0
|
||||
|
||||
for line in input:
|
||||
line = line.strip()
|
||||
monkey, value = line.split(": ")
|
||||
if len(value) > 5:
|
||||
m1,op,m2 = value.split(" ")
|
||||
data[monkey] = [m1, m2, op]
|
||||
else:
|
||||
data[monkey] = [int(value)]
|
||||
|
||||
def evaluate(monkey, graph):
|
||||
if len(graph[monkey]) > 1:
|
||||
m1, m2, op = graph[monkey]
|
||||
left = evaluate(m1, graph)
|
||||
right = evaluate(m2, graph)
|
||||
return eval(f"{left}{op}{right}")
|
||||
else:
|
||||
return graph[monkey][0]
|
||||
|
||||
print(evaluate("root", data), end="\n\n")
|
||||
|
||||
r1, r2, op = data["root"]
|
||||
data["root"] = [r1, r2, "=="]
|
||||
|
||||
def evaluate2(monkey, graph):
|
||||
if len(graph[monkey]) > 1:
|
||||
m1, m2, op = graph[monkey]
|
||||
left = evaluate(m1, graph)
|
||||
right = evaluate(m2, graph)
|
||||
return eval(f"{left}{op}{right}")
|
||||
else:
|
||||
return graph[monkey][0]
|
||||
|
||||
print(evaluate("wcnp", data))
|
||||
data["humn"] = [3876027196100]
|
||||
print(evaluate("pgnv", data))
|
||||
print(evaluate("wcnp", data) > evaluate("pgnv", data))
|
||||
print(evaluate("wcnp", data) == evaluate("pgnv", data))
|
||||
|
||||
# for i in range(3876027190000,3876028190000):
|
||||
# data["humn"] = [i]
|
||||
# if evaluate("root", data):
|
||||
# print(i)
|
||||
# break
|
||||
114
Python/2022/22/main.py
Normal file
114
Python/2022/22/main.py
Normal file
|
|
@ -0,0 +1,114 @@
|
|||
# input = open("input", 'r')
|
||||
input = open("sample", 'r')
|
||||
|
||||
sample = True
|
||||
data = []
|
||||
instr = []
|
||||
total = 0
|
||||
sz = 4 if sample else 50
|
||||
length = 16 if sample else 150
|
||||
|
||||
mode = 0
|
||||
for line in input:
|
||||
if line == "\n":
|
||||
mode = 1
|
||||
continue
|
||||
# Map
|
||||
if mode == 0:
|
||||
line = line[:-1]
|
||||
row = []
|
||||
for char in line:
|
||||
row.append(char)
|
||||
while len(row) < length:
|
||||
row.append(" ")
|
||||
data.append(row)
|
||||
else:
|
||||
line = line.strip()
|
||||
num = ""
|
||||
for char in line:
|
||||
if char in ["1","2","3","4","5","6","7","8","9","0"]:
|
||||
num += char
|
||||
else:
|
||||
if num != "":
|
||||
instr.append(int(num))
|
||||
num = ""
|
||||
instr.append(char)
|
||||
instr.append(int(num))
|
||||
|
||||
# Right, Down, Left, Up
|
||||
dirs = [(0,1),(1,0),(0,-1),(-1,0)]
|
||||
row = 0
|
||||
column = sz
|
||||
facing = 0
|
||||
for ins in instr:
|
||||
if type(ins) == int:
|
||||
for _ in range(ins):
|
||||
# Column, row
|
||||
dr = row + dirs[facing][0]
|
||||
dc = column + dirs[facing][1]
|
||||
if dr >= len(data):
|
||||
dr = 0
|
||||
elif dr < 0:
|
||||
dr = len(data)-1
|
||||
|
||||
if dc >= len(data[0]):
|
||||
dc = 0
|
||||
elif dc < 0:
|
||||
dc = len(data[0])-1
|
||||
|
||||
piece = data[dr][dc]
|
||||
while piece == " ":
|
||||
dr += dirs[facing][0]
|
||||
dc += dirs[facing][1]
|
||||
if dr >= len(data):
|
||||
dr = 0
|
||||
elif dr < 0:
|
||||
dr = len(data)-1
|
||||
|
||||
if dc >= len(data[0]):
|
||||
dc = 0
|
||||
elif dc < 0:
|
||||
dc = len(data[0])-1
|
||||
|
||||
piece = data[dr][dc]
|
||||
if piece == ".":
|
||||
row = dr
|
||||
column = dc
|
||||
elif piece == "#":
|
||||
break
|
||||
else:
|
||||
facing += 1 if ins == "R" else -1
|
||||
facing %= 4
|
||||
|
||||
print(1000 * (row+1) + 4 * (column+1) + facing)
|
||||
|
||||
dirs = [(0,1),(1,0),(0,-1),(-1,0)]
|
||||
row = 0
|
||||
column = sz
|
||||
facing = 0
|
||||
for ins in instr:
|
||||
if type(ins) == int:
|
||||
for _ in range(ins):
|
||||
# Column, row
|
||||
dr = row + dirs[facing][0]
|
||||
dc = column + dirs[facing][1]
|
||||
if dr >= len(data):
|
||||
dr = 0
|
||||
elif dr < 0:
|
||||
dr = len(data)-1
|
||||
|
||||
if dc >= len(data[0]):
|
||||
dc = 0
|
||||
elif dc < 0:
|
||||
dc = len(data[0])-1
|
||||
|
||||
piece = data[dr][dc]
|
||||
if piece == " ":
|
||||
if piece == ".":
|
||||
row = dr
|
||||
column = dc
|
||||
elif piece == "#":
|
||||
break
|
||||
else:
|
||||
facing += 1 if ins == "R" else -1
|
||||
facing %= 4
|
||||
Loading…
Add table
Add a link
Reference in a new issue