solved 2024 day 8 part 2
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@ -11,8 +11,8 @@ y_bound: int = len(data)
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x_bound: int = len(data[0].strip())
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for y, line in enumerate(data):
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for x, char in enumerate(line):
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if char not in ['.', '\n']:
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for x, char in enumerate(line.strip()):
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if char not in ['.']:
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if char not in groups:
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groups[char] = [Vector(x, y)]
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else:
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@ -22,6 +22,15 @@ for y, line in enumerate(data):
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def in_bounds(v: Vector) -> bool:
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return v.x >= 0 and v.x < x_bound and v.y >= 0 and v.y < y_bound
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def print_nodes(antinodes: list[Vector]) -> None:
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datac = data.copy()
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for antinode in antinodes:
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datac[antinode.y] = datac[antinode.y][:antinode.x] + '#' + datac[antinode.y][antinode.x + 1:]
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for line in datac:
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print(line, end='')
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print()
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antinodes = []
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for char, group in groups.items():
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for i, A in enumerate(group):
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@ -36,13 +45,33 @@ for char, group in groups.items():
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if antinode_pos2 not in antinodes and in_bounds(antinode_pos2):
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antinodes.append(antinode_pos2)
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for antinode in antinodes:
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data[antinode.y] = data[antinode.y][:antinode.x] + '#' + data[antinode.y][antinode.x + 1:]
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print_nodes(antinodes)
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for line in data:
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print(line, end='')
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print(f'\nPart 1: {len(antinodes)}')
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print(f'Part 1: {len(antinodes)}')
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# Part 2
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antinodes = []
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for char, group in groups.items():
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for i, A in enumerate(group):
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for B in group[i + 1:]:
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dist = B - A
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antinode_pos = A + dist
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while in_bounds(antinode_pos):
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if antinode_pos not in antinodes:
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antinodes.append(antinode_pos)
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antinode_pos += dist
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dist = dist.inverse()
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antinode_pos = B + dist
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while in_bounds(antinode_pos):
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if antinode_pos not in antinodes:
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antinodes.append(antinode_pos)
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antinode_pos += dist
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print_nodes(antinodes)
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print(f'Part 2: {len(antinodes)}')
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10
2024/day8/test2.text
Normal file
10
2024/day8/test2.text
Normal file
@ -0,0 +1,10 @@
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T.........
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...T......
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.T........
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..........
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..........
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..........
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..........
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..........
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..........
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..........
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@ -19,6 +19,9 @@ class Vector:
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def abs(self) -> Self:
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return Vector(abs(self.x), abs(self.y))
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def inverse(self) -> Self:
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return Vector(-self.x, -self.y)
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def __str__(self) -> str:
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return f'{self.x}, {self.y}'
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