Submission #890538

#TimeUsernameProblemLanguageResultExecution timeMemory
890538htphong0909Holiday (IOI14_holiday)C++17
100 / 100
1151 ms6108 KiB
#include <bits/stdc++.h> using namespace std; set<pair<int, int>> chosen; set<pair<int, int>, greater<>> have; long long curSum = 0; int lt = 1; int rt = 0; int n, d, start; int du; int arr[100001]; long long ans = -1e18; void giveToHave() { du++; have.insert(*chosen.begin()); curSum -= chosen.begin()->first; chosen.erase(chosen.begin()); } void giveToChosen() { du--; chosen.insert(*have.begin()); curSum += have.begin()->first; have.erase(have.begin()); } void Add(int x) { have.insert(make_pair(arr[x], x)); } void Del(int x) { if (chosen.find(make_pair(arr[x], x)) != chosen.end()) { chosen.erase(make_pair(arr[x], x)); curSum -= arr[x]; du++; } else have.erase(make_pair(arr[x], x)); } int calcDis(int l, int r) { if (l > r) return 0; if (start <= l) return(l - start + (r - l)); if (start >= r) return(start - r + (r - l)); return (min(start - l, r - start) + (r - l)); } void stable() { while (du < 0 && !chosen.empty()) giveToHave(); while ((du > 0 && !have.empty())) giveToChosen(); while (!have.empty() && !chosen.empty() && have.begin()->first > chosen.begin()->first) giveToHave(), giveToChosen(); } long long cost(int l, int r) { while (lt != l || rt != r) { while (rt < r) { du += calcDis(lt, rt) - calcDis(lt, rt + 1); rt++; Add(rt); stable(); } while (rt > lt && rt > r) { du += calcDis(lt, rt) - calcDis(lt, rt - 1); Del(rt); rt--; stable(); } while (lt < rt && lt < l) { du += calcDis(lt, rt) - calcDis(lt + 1, rt); Del(lt); lt++; stable(); } while (lt > l) { du += calcDis(lt, rt) - calcDis(lt - 1, rt); lt--; Add(lt); stable(); } } return curSum; } void divide(int l, int r, int gL, int gR) { if (l > r) return; int mid = (l + r) / 2; long long bestCost = -1e18; int bestPos = gL; for (int i = gL; i <= min(mid, gR); i++) { if (cost(i, mid) > bestCost) { bestCost = cost(i, mid); bestPos = i; } } ans = max(ans, bestCost); divide(l, mid - 1, gL, bestPos); divide(mid + 1, r, bestPos, gR); } long long findMaxAttraction(int _n, int _start, int _d, int *attraction) { n = _n; d = _d; start = _start + 1; for (int i = 1; i <= n; i++) arr[i] = attraction[i - 1]; du = d; divide(1, n, 1, n); return ans; }
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