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1 | 1 | """Everyone Codes Day N.""" |
2 | 2 |
|
3 | | -import logging |
4 | 3 | from lib import helpers |
5 | 4 | from lib import parsers |
6 | 5 |
|
7 | | -log = logging.info |
8 | | -DIAGS = [1+1j, 1-1j,-1+1j,-1-1j] |
| 6 | +DIAGONALS = [(x, y) for x in [-1, 1] for y in [-1, 1]] |
9 | 7 |
|
10 | | -def p3(data): |
11 | | - all_coords = [complex(x, y) for x in range(34) for y in range(34)] |
12 | | - active = set() |
13 | 8 |
|
14 | | - def neighbors(i): |
15 | | - for d in DIAGS: |
16 | | - if i + d in all_coords: |
17 | | - yield i + d |
18 | | - |
19 | | - def print_active(): |
20 | | - for y in range(34): |
21 | | - print("".join( |
22 | | - "#" if complex(x,y) in active else "." |
23 | | - for x in range(34) |
24 | | - )) |
25 | | - |
26 | | - want_steps = 1000000000 |
27 | | - assert data.max_x == data.max_y == 7 |
28 | | - want_active = {i + 13 + 13j for i in data.all_coords if i in data.coords["#"]} |
29 | | - want_off = {i + 13 + 13j for i in data.all_coords if i not in data.coords["#"]} |
30 | | - # print(f"{len(want_active)=}") |
31 | | - # print(f"{len(want_off)=}") |
32 | | - |
33 | | - if False: |
34 | | - for y in range(13, 13+9): |
35 | | - print("".join( |
36 | | - "#" if complex(x,y) in want_active else "." |
37 | | - for x in range(13, 13+9) |
38 | | - )) |
39 | | - print() |
40 | | - |
41 | | - for y in range(13, 13+9): |
42 | | - print("".join( |
43 | | - "#" if complex(x,y) in want_off else "." |
44 | | - for x in range(13, 13+9) |
45 | | - )) |
46 | | - print() |
| 9 | +def solve(part: int, data: str) -> int: |
| 10 | + """Solve the parts.""" |
| 11 | + lines = data.splitlines() |
| 12 | + input_width = len(lines[0]) |
| 13 | + input_height = len(lines) |
| 14 | + assert input_width == input_height |
| 15 | + board_size = input_width if part in [1, 2] else 34 |
| 16 | + |
| 17 | + offset = 0 if part in [1, 2] else (board_size - input_width) // 2 |
| 18 | + input_active = { |
| 19 | + (x + offset, y + offset) |
| 20 | + for y, line in enumerate(lines) |
| 21 | + for x, char in enumerate(line) |
| 22 | + if char == "#" |
| 23 | + } |
| 24 | + # Used for part 3. |
| 25 | + input_inactive = { |
| 26 | + (x + offset, y + offset) |
| 27 | + for y, line in enumerate(lines) |
| 28 | + for x, char in enumerate(line) |
| 29 | + if char != "#" |
| 30 | + } |
| 31 | + |
| 32 | + active = frozenset() if part == 3 else frozenset(input_active) |
| 33 | + |
| 34 | + def neighbors(x, y): |
| 35 | + return [(x + dx, y + dy) for dx, dy in DIAGONALS if 0 <= x + dx < board_size and 0 <= y + dy < board_size] |
| 36 | + |
| 37 | + want_steps = [10, 2025, 1000000000][part - 1] |
47 | 38 |
|
48 | 39 | total = 0 |
49 | 40 | seen_at = {} |
50 | | - seen = {} |
| 41 | + seen: dict[frozenset[tuple[int, int]], int] = {} |
51 | 42 |
|
52 | 43 | for step in range(5000): |
53 | 44 | active = frozenset({ |
54 | | - c for c in all_coords |
| 45 | + (x, y) for x in range(board_size) for y in range(board_size) |
55 | 46 | if ( |
56 | | - (c in active and sum(n in active for n in neighbors(c)) % 2 == 1) |
57 | | - or (c not in active and sum(n in active for n in neighbors(c)) % 2 == 0) |
| 47 | + ((x, y) in active and sum(n in active for n in neighbors(x, y)) % 2 == 1) |
| 48 | + or ((x, y) not in active and sum(n in active for n in neighbors(x, y)) % 2 == 0) |
58 | 49 | ) |
59 | 50 | }) |
60 | | - if want_active.issubset(active) and want_off.isdisjoint(active): |
61 | | - print(step) |
| 51 | + |
| 52 | + if part != 3: |
| 53 | + total += len(active) |
| 54 | + if step + 1 == want_steps: |
| 55 | + return total |
| 56 | + elif input_active.issubset(active) and input_inactive.isdisjoint(active): |
62 | 57 | seen_at[step] = len(active) |
63 | 58 | if active in seen: |
64 | 59 | cycle_start = seen[active] |
65 | 60 | cycle = step - cycle_start |
66 | | - print(f"{seen_at=}") |
67 | | - print(f"{cycle_start=}") |
68 | | - print(f"{cycle=}") |
69 | | - spots = set() |
| 61 | + spots: set[int] = set() |
70 | 62 | for prior in seen_at: |
71 | 63 | if prior >= cycle_start: |
72 | | - spots.update(range(cycle_start+(prior-cycle_start), want_steps, cycle)) |
73 | | - total = 0 |
74 | | - for spot in spots: |
75 | | - total += seen_at[((spot - cycle_start) % cycle) + cycle_start] |
76 | | - return total |
| 64 | + spots.update(range(cycle_start + (prior - cycle_start), want_steps, cycle)) |
| 65 | + return sum( |
| 66 | + seen_at[((spot - cycle_start) % cycle) + cycle_start] |
| 67 | + for spot in spots |
| 68 | + ) |
77 | 69 |
|
78 | 70 | seen[active] = step |
79 | | - raise RuntimeError("Nope") |
80 | | - |
81 | | -def solve(part: int, data: str) -> int: |
82 | | - """Solve the parts.""" |
83 | | - if part == 3: |
84 | | - return p3(data) |
85 | | - active = data.coords["#"] |
86 | | - total = 0 |
87 | | - |
88 | | - def neighbors(i): |
89 | | - for d in DIAGS: |
90 | | - if i + d in data.all_coords: |
91 | | - yield i + d |
92 | | - |
93 | | - def print_active(): |
94 | | - for y in range(data.max_y+1): |
95 | | - print("".join( |
96 | | - "#" if complex(x,y) in active else "." |
97 | | - for x in range(data.max_x+1) |
98 | | - )) |
99 | | - |
100 | | - for _ in range(10 if part == 1 else 2025): |
101 | | - #print_active() |
102 | | - #print() |
103 | | - active = { |
104 | | - c for c in data.all_coords |
105 | | - if ( |
106 | | - (c in active and sum(n in active for n in neighbors(c)) % 2 == 1) |
107 | | - or (c not in active and sum(n in active for n in neighbors(c)) % 2 == 0) |
108 | | - ) |
109 | | - } |
110 | | - # print( len(active)) |
111 | | - total += len(active) |
112 | | - return total |
| 71 | + raise RuntimeError("No solution found.") |
113 | 72 |
|
114 | 73 |
|
115 | | -PARSER = parsers.CoordinatesParser() |
| 74 | +PARSER = parsers.parse_one_str |
116 | 75 | TEST_DATA = [ |
117 | 76 | """\ |
118 | 77 | .#.##. |
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