Submission #1321783

#TimeUsernameProblemLanguageResultExecution timeMemory
1321783benjaminkleynMigrations (IOI25_migrations)C++20
72.89 / 100
49 ms1448 KiB
#include "migrations.h" #include <bits/stdc++.h> using namespace std; int n; int P[10000]; vector<int> g[10000]; int dist[10000] = {0}; void dfs(int u, int p = -1) { if (p == -1) dist[u] = 0; for (int v : g[u]) if (v != p) { dist[v] = dist[u] + 1; dfs(v, u); } } int prev_a, prev_b; int a, b; void find_diameter() { prev_a = a; prev_b = b; a = b = 0; dfs(0); for (int i = 0; i < n; i++) if (dist[i] > dist[a]) a = i; dfs(a); for (int i = 0; i < n; i++) if (dist[i] > dist[b]) b = i; int max_dist = dist[b]; // can we keep one of the two the same? dfs(prev_a); for (int i = 0; i < n; i++) if (dist[i] == max_dist) { a = prev_a, b = i; return; } dfs(prev_b); for (int i = 0; i < n; i++) if (dist[i] == max_dist) { b = prev_b, a = i; return; } } // can both change at once? // can it go from (u,v) -> (x,y) where none of u,v,x,y are equal? // well then surely the intermediate step (u,x) or (v,x) must have been answer? bool cancelled_a = false; bool cancelled_b = false; int send_message(int N, int i, int Pi) { n = N; g[i].push_back(Pi); g[Pi].push_back(i); if (N - 28 <= i && i < N - 14) { find_diameter(); int send = cancelled_a ? 0 : ((a >> (i - (N - 28))) & 0b1); if (a == i) { send = 4; cancelled_a = true; } if (b == i) { send |= 2; cancelled_b = true; } return send; } if (N - 14 <= i && i < N) { find_diameter(); int send = cancelled_b ? 0 : (b >> (i - (N - 14))) & 0b1; if (a == i) { send |= 2; cancelled_a = true; } if (b == i) { send = 4; cancelled_b = true; } return send; } return 0; } pair<int, int> longest_path(vector<int> S) { int N = S.size(); int a = 0, b = 0; for (int i = N - 28; i < N - 14; i++) a |= (S[i] & 1) << (i - (N - 28)); for (int i = N - 14; i < N; i++) b |= (S[i] & 1) << (i - (N - 14)); for (int i = N - 28; i < N - 14; i++) { if (S[i] == 4) a = i; if (S[i] & 2) b = i; } for (int i = N - 14; i < N; i++) { if (S[i] == 4) b = i; if (S[i] & 2) a = i; } return {a, b}; }
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