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- // Part of the Carbon Language project, under the Apache License v2.0 with LLVM
- // Exceptions. See /LICENSE for license information.
- // SPDX-License-Identifier: Apache-2.0 WITH LLVM-exception
- // https://adventofcode.com/2024/day/14
- import Core library "io";
- import Core library "range";
- import library "day14_common";
- import library "io_utils";
- // Returns m and n so that am + bn = gcd.
- fn Euclid(a: i32, b: i32) -> {.m: i32, .n: i32, .gcd: i32} {
- if (a < b) {
- let reverse: {.m: i32, .n: i32, .gcd: i32} = Euclid(b, a);
- return {.m = reverse.n, .n = reverse.m, .gcd = reverse.gcd};
- }
- if (b == 0) {
- return {.m = 1, .n = 0, .gcd = a};
- }
- let next: {.m: i32, .n: i32, .gcd: i32} = Euclid(b, a % b);
- return {.m = next.n, .n = next.m - next.n * (a / b), .gcd = next.gcd};
- }
- // Uses Chinese remainder theorem to find the least positive x that solves
- // x = a mod p
- // x = b mod q
- // modulo pq / gcd(p,q), if one exists (if a = b mod gcd(p,q)).
- fn CRT(a: i32, b: i32, p: i32, q: i32) -> i32 {
- let e: {.m: i32, .n: i32, .gcd: i32} = Euclid(p, q);
- let x: i32 = a * (q / e.gcd) * e.n + b * (p / e.gcd) * e.m;
- return Mod(x, p * (q / e.gcd));
- }
- fn PrintState(r: array(Robot, 500), t: i32) {
- var display: array(array(char, 101), 103);
- for (y: i32 in Core.Range(103)) {
- for (x: i32 in Core.Range(101)) {
- display[y][x] = '.';
- }
- }
- for (ri: Robot in r) {
- let xy: (i32, i32) = ri.Pos(t);
- display[xy.1][xy.0] = '#';
- }
- for (y: i32 in Core.Range(103)) {
- for (x: i32 in Core.Range(101)) {
- Core.PrintChar(display[y][x]);
- }
- Core.PrintChar('\n');
- }
- }
- fn Run() {
- var r: array(Robot, 500);
- for (i: i32 in Core.Range(500)) {
- r[i] = Robot.Read();
- }
- let first_match_x: i32 = 28;
- let first_match_y: i32 = 84;
- var t: i32 = CRT(first_match_x, first_match_y, 101, 103);
- Core.Print(t);
- PrintState(r, t);
- }
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