Submission #834863

#TimeUsernameProblemLanguageResultExecution timeMemory
834863esomerRarest Insects (IOI22_insects)C++17
99.84 / 100
56 ms432 KiB
#include<bits/stdc++.h> #include "insects.h" using namespace std; mt19937 gen(time(0)); int groups, lft; vector<bool> done; int get_groups(int N){ int groups = 0; for(int i = 0; i < N; i++){ move_inside(i); int rep = press_button(); if(rep > 1) { move_outside(i); } else { groups++; done[i] = 1; } } return groups; } int choose_best(int lo, int hi){ //If I choose mid. Then in the case that all the groups are of size at least mid, //I discard (mid - lo + 1) * groups. //In the other case, I discard left - chosen (and chosen can be at most (mid - lo + 1) * groups). //So I want min((mid - lo + 1) * groups, left - (mid - lo + 1) * groups) to be the maximum. int x = lft / 2; int bst = x / groups; int mn1 = min(bst * groups, lft - bst * groups + 1); bst++; int mn2 = min(bst * groups, lft - bst * groups + 1); if(mn1 < mn2) bst--; return max(lo, min(hi, lo + bst - 1)); } int min_cardinality(int N) { done.assign(N, 0); int ans = 1; groups = get_groups(N); lft = N - groups; int cnt = groups; int lo = 2; int hi = N / groups; while(lo <= hi && lft > 0) { int mid = choose_best(lo, hi); vector<int> good, bad; vector<int> possible; for(int i = 0; i < N; i++) { if(!done[i]) possible.push_back(i); } while((int)possible.size() > 0){ if((cnt + (int)good.size()) == mid * groups) { bad.push_back(possible.back()); possible.pop_back(); continue; } int ind = gen() % ((int)possible.size()); int i = possible[ind]; move_inside(i); int rep = press_button(); if(rep > mid) { bad.push_back(i); move_outside(i); } else { good.push_back(i); } if(ind != (int)possible.size() - 1) swap(possible[ind], possible[(int)possible.size() - 1]); possible.pop_back(); } if((int)good.size() + cnt == mid * groups) { ans = mid; lo = mid + 1; for(int x : good) done[x] = 1; cnt += (int)good.size(); lft -= (int)good.size(); } else { hi = mid - 1; for(int x : good) move_outside(x); for(int x : bad) done[x] = 1; lft -= (int)bad.size(); } } return ans; }
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