Day 17: Clumsy Crucible
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FAQ
- What is this?: Here is a post with a large amount of details: https://programming.dev/post/6637268
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Python
Also on Github
749 line-seconds
import collections import dataclasses import heapq import numpy as np from .solver import Solver @dataclasses.dataclass(order=True) class QueueEntry: price: int x: int y: int momentum_x: int momentum_y: int deleted: bool class Day17(Solver): lines: list[str] sx: int sy: int lower_bounds: np.ndarray def __init__(self): super().__init__(17) def presolve(self, input: str): self.lines = input.splitlines() self.sx = len(self.lines[0]) self.sy = len(self.lines) start = (self.sx - 1, self.sy - 1) self.lower_bounds = np.zeros((self.sx, self.sy)) + np.inf self.lower_bounds[start] = 0 queue: list[QueueEntry] = [QueueEntry(0, self.sx - 1, self.sy - 1, 0, 0, False)] queue_entries: dict[tuple[int, int], QueueEntry] = {start: queue[0]} while queue: cur_price, x, y, _, _, deleted = dataclasses.astuple(heapq.heappop(queue)) if deleted: continue del queue_entries[(x, y)] self.lower_bounds[x, y] = cur_price price = cur_price + int(self.lines[y][x]) for dx, dy in ((-1, 0), (1, 0), (0, -1), (0, 1)): nx, ny = x + dx, y + dy if not (0 <= nx < self.sx) or not (0 <= ny < self.sy): continue if price < self.lower_bounds[nx, ny]: self.lower_bounds[nx, ny] = price if (nx, ny) in queue_entries: queue_entries[(nx, ny)].deleted = True queue_entries[(nx, ny)] = QueueEntry(price, nx, ny, 0, 0, False) heapq.heappush(queue, queue_entries[(nx, ny)]) def _solve(self, maximum_run: int, minimum_run_to_turn: int): came_from: dict[tuple[int, int, int, int], tuple[int, int, int, int]] = {} start = (0, 0, 0, 0) queue: list[QueueEntry] = [QueueEntry(self.lower_bounds[0, 0], *start, False)] queue_entries: dict[tuple[int, int, int, int], QueueEntry] = {start: queue[0]} route: list[tuple[int, int]] = [] prices: dict[tuple[int, int, int, int], float] = collections.defaultdict(lambda: np.inf) prices[start] = 0 while queue: _, current_x, current_y, momentum_x, momentum_y, deleted = dataclasses.astuple(heapq.heappop(queue)) cur_price = prices[(current_x, current_y, momentum_x, momentum_y)] if deleted: continue if ((current_x, current_y) == (self.sx - 1, self.sy - 1) and (momentum_x >= minimum_run_to_turn or momentum_y >= minimum_run_to_turn)): previous = came_from.get((current_x, current_y, momentum_x, momentum_y)) route.append((current_x, current_y)) while previous: x, y, *_ = previous if x != 0 or y != 0: route.append((x, y)) previous = came_from.get(previous) break for dx, dy in ((-1, 0), (1, 0), (0, -1), (0, 1)): dot_product = dx * momentum_x + dy * momentum_y if dot_product < 0 or dot_product >= maximum_run: continue if ((momentum_x or momentum_y) and dot_product == 0 and abs(momentum_x) < minimum_run_to_turn and abs(momentum_y) < minimum_run_to_turn): continue new_x, new_y = current_x + dx, current_y + dy if not (0 <= new_x < self.sx) or not (0 <= new_y < self.sy): continue new_momentum_x, new_momentum_y = (dx, dy) if dot_product == 0 else (momentum_x + dx, momentum_y + dy) new_position = (new_x, new_y, new_momentum_x, new_momentum_y) potential_new_price = cur_price + int(self.lines[new_y][new_x]) if potential_new_price < prices[new_position]: queue_entry = queue_entries.get(new_position) if queue_entry: queue_entry.deleted = True queue_entries[new_position] = QueueEntry(potential_new_price + self.lower_bounds[new_x, new_y], *new_position, False) came_from[new_position] = (current_x, current_y, momentum_x, momentum_y) prices[new_position] = potential_new_price heapq.heappush(queue, queue_entries[new_position]) return sum(int(self.lines[y][x]) for x, y in route) def solve_first_star(self) -> int: return self._solve(3, 0) def solve_second_star(self) -> int: return self._solve(10, 4)