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foj Problem 2107 Hua Rong Dao

for esp mes tput one desc mod 技術分享 crt

Problem 2107 Hua Rong Dao

Accept: 503 Submit: 1054
Time Limit: 1000 mSec Memory Limit : 32768 KB

技術分享圖片 Problem Description

Cao Cao was hunted down by thousands of enemy soldiers when he escaped from Hua Rong Dao. Assuming Hua Rong Dao is a narrow aisle (one N*4 rectangle), while Cao Cao can be regarded as one 2*2 grid. Cross general can be regarded as one 1*2 grid.Vertical general can be regarded as one 2*1 grid. Soldiers can be regarded as one 1*1 grid. Now Hua Rong Dao is full of people, no grid is empty.

There is only one Cao Cao. The number of Cross general, vertical general, and soldier is not fixed. How many ways can all the people stand?

技術分享圖片 Input

There is a single integer T (T≤4) in the first line of the test data indicating that there are T test cases.

Then for each case, only one integer N (1≤N≤4) in a single line indicates the length of Hua Rong Dao.

技術分享圖片 Output

For each test case, print the number of ways all the people can stand in a single line.

技術分享圖片 Sample Input

2 1 2

技術分享圖片 Sample Output

0 18

技術分享圖片 Hint

Here are 2 possible ways for the Hua Rong Dao 2*4.

技術分享圖片

技術分享圖片 Source

“高教社杯”第三屆福建省大學生程序設計競賽 題意:搜索多少種布陣方式,一定要有曹操。 思路:回溯dfs。 AC代碼:
#define _CRT_SECURE_NO_DEPRECATE
#include 
<iostream> #include<vector> #include<algorithm> #include<cstring> #include<bitset> #include<set> #include<map> #include<cmath> #include<queue> using namespace std; #define N_MAX 7 #define MOD 1000000007 #define INF 0x3f3f3f3f typedef long long ll; int n, k; bool vis[N_MAX][N_MAX],cc; int ans = 0; void dfs(int x,int y) { if (x==n) {//搜索結束 if (cc)ans++;//有曹操 return; } int xx=x, yy=y+1;//下次要去的點 if (yy == 4) { xx++, yy = 0; } if (vis[x][y])dfs(xx, yy); else { for (int cs = 0; cs < 4;cs++) { if (cs == 0&&!cc) { if (x + 1 < n&&y + 1 < 4 && !vis[x][y] && !vis[x + 1][y] && !vis[x][y + 1] && !vis[x + 1][y + 1]) { cc = true; vis[x][y] = vis[x + 1][y] = vis[x][y + 1] = vis[x + 1][y + 1] = true; dfs(xx,yy); vis[x][y] = vis[x + 1][y] = vis[x][y + 1] = vis[x + 1][y + 1] = false; cc = false; } } if (cs == 1) { if (x + 1 < n && !vis[x][y] && !vis[x + 1][y]) { vis[x][y] = vis[x + 1][y] = true; dfs(xx,yy); vis[x][y] = vis[x + 1][y] = false; } } if (cs == 2) { if (y + 1 < 4 && !vis[x][y] && !vis[x][y + 1]) { vis[x][y] = vis[x][y + 1] = true; dfs(xx, yy); vis[x][y] = vis[x][y + 1] = false; } } if (cs == 3) { if (!vis[x][y]) { vis[x][y] = true; dfs(xx, yy); vis[x][y] = false; } } } } } int main() { int t; cin >> t; while(t--){ memset(vis, 0, sizeof(vis)); cc = 0; ans = 0; cin >> n; dfs(0, 0); cout << ans<<endl; } return 0; }

foj Problem 2107 Hua Rong Dao