提出 #828040
ソースコード 拡げる
#include <cmath>
#include <cstdio>
#include <vector>
#include <iostream>
#include <algorithm>
#include <sstream>
using namespace std;
int main() {
long n, l;
cin >> n >> l;
vector<long> a (n);
long lastKnot = 1000000;
// Optimization 2: no need for further input if endpoint found already
for (long i = 0; i < n; i++) {
cin >> a[i];
if (i > 0) if (a[i] + a[i-1] >= l) {
lastKnot = i;
break;
}
}
// Can be approached from behind: can a rope be fully tied from fully untied state?
// Let's try completely optimizing it: if one 1st tie is possible, then you can tie it fully
// from that position without checking anything anymore, because it will always be > l
if (lastKnot != 1000000) {
ostringstream ss;
for (int i = 1; i < lastKnot; i++) ss << i << endl;
for (int i = n-1; i >= lastKnot; i--) ss << i << endl;
cout << "Possible" << endl << ss.str();
} else {
cout << "Impossible";
}
}
提出情報
| 提出日時 | |
|---|---|
| 問題 | C - Knot Puzzle |
| ユーザ | tom_mol |
| 言語 | C++14 (GCC 5.4.1) |
| 得点 | 500 |
| コード長 | 1085 Byte |
| 結果 | AC |
| 実行時間 | 81 ms |
| メモリ | 2820 KiB |
ジャッジ結果
| セット名 | Sample | All | ||||
|---|---|---|---|---|---|---|
| 得点 / 配点 | 0 / 0 | 500 / 500 | ||||
| 結果 |
|
|
| セット名 | テストケース |
|---|---|
| Sample | 0_00.txt, 0_01.txt, 0_02.txt |
| All | 0_00.txt, 0_01.txt, 0_02.txt, 1_00.txt, 1_01.txt, 1_02.txt, 1_03.txt, 1_04.txt, 1_05.txt, 1_06.txt, 1_07.txt, 1_08.txt, 1_09.txt, 1_10.txt, 1_11.txt, 1_12.txt, 1_13.txt, 1_14.txt, 1_15.txt, 1_16.txt, 1_17.txt, 1_18.txt, 1_19.txt, 1_20.txt, 1_21.txt, 1_22.txt, 1_23.txt, 1_24.txt, 1_25.txt, 1_26.txt, 1_27.txt, 1_28.txt, 1_29.txt, 1_30.txt, 1_31.txt |
| ケース名 | 結果 | 実行時間 | メモリ |
|---|---|---|---|
| 0_00.txt | AC | 4 ms | 256 KiB |
| 0_01.txt | AC | 4 ms | 256 KiB |
| 0_02.txt | AC | 4 ms | 256 KiB |
| 1_00.txt | AC | 4 ms | 256 KiB |
| 1_01.txt | AC | 4 ms | 256 KiB |
| 1_02.txt | AC | 19 ms | 2820 KiB |
| 1_03.txt | AC | 32 ms | 1024 KiB |
| 1_04.txt | AC | 19 ms | 2820 KiB |
| 1_05.txt | AC | 32 ms | 1024 KiB |
| 1_06.txt | AC | 46 ms | 2820 KiB |
| 1_07.txt | AC | 32 ms | 1024 KiB |
| 1_08.txt | AC | 19 ms | 2820 KiB |
| 1_09.txt | AC | 32 ms | 1024 KiB |
| 1_10.txt | AC | 33 ms | 2820 KiB |
| 1_11.txt | AC | 33 ms | 1024 KiB |
| 1_12.txt | AC | 19 ms | 2820 KiB |
| 1_13.txt | AC | 75 ms | 1024 KiB |
| 1_14.txt | AC | 19 ms | 2820 KiB |
| 1_15.txt | AC | 4 ms | 256 KiB |
| 1_16.txt | AC | 4 ms | 256 KiB |
| 1_17.txt | AC | 81 ms | 1024 KiB |
| 1_18.txt | AC | 26 ms | 2820 KiB |
| 1_19.txt | AC | 75 ms | 1024 KiB |
| 1_20.txt | AC | 69 ms | 896 KiB |
| 1_21.txt | AC | 64 ms | 2820 KiB |
| 1_22.txt | AC | 76 ms | 2820 KiB |
| 1_23.txt | AC | 71 ms | 1024 KiB |
| 1_24.txt | AC | 40 ms | 2692 KiB |
| 1_25.txt | AC | 72 ms | 1024 KiB |
| 1_26.txt | AC | 61 ms | 2692 KiB |
| 1_27.txt | AC | 19 ms | 2820 KiB |
| 1_28.txt | AC | 19 ms | 2820 KiB |
| 1_29.txt | AC | 18 ms | 2692 KiB |
| 1_30.txt | AC | 19 ms | 2820 KiB |
| 1_31.txt | AC | 18 ms | 2692 KiB |