# | 제출 시각UTC-0 | 아이디 | 문제 | 언어 | 결과 | 실행 시간 | 메모리 |
---|---|---|---|---|---|---|---|
650267 | alvinpiter | Fancy Fence (CEOI20_fancyfence) | C++17 | 102 ms | 3296 KiB |
이 제출은 이전 버전의 oj.uz에서 채점하였습니다. 현재는 제출 당시와는 다른 서버에서 채점을 하기 때문에, 다시 제출하면 결과가 달라질 수도 있습니다.
/*
Assume we already know the number of rectangles on the first (i - 1) fence.
Define f(i) as (i * i + i)/2;
If we are to add the i-th fence, then the new rectangles can be categorized into 3:
* It lies completely on the i-th fence. There are f(h[i]) * f(w[i]) such rectangles.
* The right end ends on the i-th fence while the left end lies on taller fence to the left of it.
We don't want to consider the taller fence that comes before a fence lower than the i-th fence.
Let's say the first lower fence to the left of the i-th fence is the j-th fence.
There are (sumWidth(j + 1, i) * w[i]) * f(h[i]) such rectangles.
* The right end ends on the i-th fence while the left end lies on lower fences.
Assume we keep the lower fences on a stack:
h_i1 < h_i2 < h_i3 ...
We can create rectangles whose height is at most h_i3 using the (i2 + 1)-th fence upto the i3-th fence.
There are (sumWidth(i2 + 1, i3) * w[i]) * f(h_i3) such rectangles.
We can do the same calculation for the (i1 + 1)-th fence upto the i2-th fence, and so on.
*/
#include<bits/stdc++.h>
using namespace std;
#define LL long long int
#define MOD 1000000007
#define MAXN 100000
int n;
LL h[MAXN + 3], w[MAXN + 3], sumWidth[MAXN + 3], sumFhw = 0, ans = 0;
stack<int> st;
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