Solve 2025 day 9 pt 2
Flood fill was too expensive, so I tried solving it with ray casting. I believe it is the 2nd or 3rd time during 11 runs where it has been requested. wip wip
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2 changed files with 71 additions and 49 deletions
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@ -1,5 +1,6 @@
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import re
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from math import inf
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from PIL import Image
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# Directions/Adjacents for 2D matrices, in the order UP, RIGHT, DOWN, LEFT
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D = [
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@ -90,15 +91,47 @@ def vdbg(seen, mask=("#", "."), M=None):
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r = max(r, x)
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b = max(b, y)
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l = min(l, x)
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H = b - t + 1
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W = r - l + 1
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osr = t
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osc = l
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H = b + 1
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W = r + 1
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osr = 0 #t
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osc = 0 #l
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C, Z = mask
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def _m(r, c):
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return M[r][c] if M else Z
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O = []
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for r in range(H):
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print("".join([C if (r + osr, c + osc) in seen else _m(r, c) for c in range(W)]))
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O.append("".join([C if (r + osr, c + osc) in seen else _m(r, c) for c in range(W)]))
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print("\n".join(O))
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def svg(seen):
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"""Print-debug visited positions of a matrix"""
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t = inf
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l = inf
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b = 0
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r = 0
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rects = []
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for y, x in seen:
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t = min(t, y)
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r = max(r, x)
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b = max(b, y)
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l = min(l, x)
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H = b - t + 1
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W = r - l + 1
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print(t, r, b, l)
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im = Image.new(mode="RGB", size=(W,H), color=(255,255,255))
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for y, x in seen:
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im.putpixel((x-l, y-t), (0, 0, 0, 255))
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im.save("aoc.png")
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for y, x in seen:
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rects.append(f"<rect x='{x-l}' y='{y-t}' width='1' fill='black' stroke='black' stroke-width='10' height='1' />")
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with open("svg.svg", "w") as f:
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f.write(f"""
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<svg xmlns="http://www.w3.org/2000/svg" viewBox="0 0 {W} {H}" width="{W}" height="{H}">
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{"".join(rects)}
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</svg>
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""".strip())
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def vvdbg(seen, h, w):
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@ -1,3 +1,4 @@
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from math import inf
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from itertools import combinations
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from output import ints
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@ -7,13 +8,21 @@ def solve(data):
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p1 = 0
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p2 = 0
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A = [tuple(ints(pos)) for pos in data.splitlines()]
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T = inf
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R = 0
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B = 0
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L = inf
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for r, c in A:
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T = min(r, T)
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R = max(c, R)
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B = max(r, B)
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L = min(c, L)
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S = A[0]
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V = set()
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B = set()
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W = set()
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while True:
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V.add(S)
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W.add(S)
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y, x = S
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he = [(r, c) for r, c in A if r == y and (r, c) not in V]
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ve = [(r, c) for r, c in A if c == x and (r, c) not in V]
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@ -28,61 +37,41 @@ def solve(data):
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y2, x2 = E
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for r in range(min(y, y2), max(y, y2) + 1):
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for c in range(min(x, x2), max(x, x2) + 1):
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B.add((r, c))
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W.add((r, c))
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if E == A[0]:
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break
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S = E
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# find out a better start for Flood fill by visualizing
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Y = 1841
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X = 53478
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# or, find a way to floodfill without BFS
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# end
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y, x = Y, X
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Q = [(y, x)]
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V = V | B
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while Q:
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yx = Q.pop()
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if yx in V:
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continue
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V.add(yx)
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y, x = yx
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for dy, dx in D:
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Q.append((dy + y, dx + x))
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V = V | W
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for a, b in combinations(A, r=2):
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y1, x1 = a
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y2, x2 = b
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x = abs(x1 - x2) + 1
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y = abs(y1 - y2) + 1
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p1 = max(p1, x * y)
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if (
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len(
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set(
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[
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(min(y1, y2), min(x1, x2)),
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(min(y1, y2), max(x1, x2)),
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(max(y1, y2), min(x1, x2)),
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(max(y1, y2), max(x1, x2)),
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]
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)
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- V
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)
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== 0
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):
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if _within(W, a, b, T, R, B, L):
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p2 = max(p2, max(p2, x * y))
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return p1, p2
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if __name__ == "__main__":
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inp = """
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7,1
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11,1
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11,7
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9,7
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9,5
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2,5
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2,3
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7,3 """.strip()
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def _within(W, a, b, T, R, B, L):
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y1, x1 = a
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y2, x2 = b
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for r in range(min(y1, y2) + 1, max(y1, y2)):
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for c in range(min(x1, x2) + 1, max(x1, x2)):
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if (r, c) in W:
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continue
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for s, e in [(T, r), (r, B)]:
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z = sum((nr, c) in W for nr in range(s, e))
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if z and z % 2 == 0:
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return False
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for s, e in [(L, c), (c, R)]:
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z = sum((r, nc) in W for nc in range(s, e))
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if z and z % 2 == 0:
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return False
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return True
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if __name__ == "__main__":
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with open("./input/09.txt", "r") as f:
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inp = f.read().strip()
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