The Review Plan I


Time Limit: 5 Seconds      Memory Limit: 65536 KB

Michael takes the Discrete Mathematics course in this semester. Now it's close to the final exam, and he wants to take a complete review of this course.

The whole book he needs to review has N chapter, because of the knowledge system of the course is kinds of discrete as its name, and due to his perfectionism, he wants to arrange exactly N days to take his review, and one chapter by each day.

But at the same time, he has other courses to review and he also has to take time to hang out with his girlfriend or do some other things. So the free time he has in each day is different, he can not finish a big chapter in some particular busy days.

To make his perfect review plan, he needs you to help him.

Input

There are multiple test cases. For each test case:

The first line contains two integers N(1≤N≤50), M(0≤M≤25), N is the number of the days and also the number of the chapters in the book.

Then followed by M lines. Each line contains two integers D(1≤DN) and C(1≤CN), means at the Dth day he can not finish the review of the Cth chapter.

There is a blank line between every two cases.

Process to the end of input.

Output

One line for each case. The number of the different appropriate plans module 55566677.

Sample Input

4 3
1 2
4 3
2 1 6 5
1 1
2 6
3 5
4 4
3 4

Sample Output

11
284
转:http://blog.csdn.net/hlmfjkqaz/article/details/11037821
题意:有n个位置,m个东西,第C个东西不能放在第D个位置(禁位)。
收获:了解了:禁位排列和错位排列。http://wenku.baidu.com/link?url=H20jYGza0kMrRgxev671hFCSSR-YS0VxdSz9pu1u4cUPpCj-8C73lgnLQWZkApEvVBxuzVuk9t7ArwwvzC_dZMettS0CvBcvxv4GPybU2VS
#include<iostream>
#include<cstdio>
#include<string.h>
#include<math.h>
using namespace std;
typedef long long LL;
#define MOD 55566677
#define N 55
LL f[N],res;
int n,m,vis1[N],vis2[N],a[N][N],ban[N][N];
void inint()
{
f[]=;
for(int i=; i<N; i++)
f[i]=(f[i-]*i)%MOD;
}
void dfs(int i,int num) //第i个禁位,选num个禁位
{
if(i>m)
{
if(num&) res=((res-f[n-num])%MOD+MOD)%MOD;
else res=(res+f[n-num])%MOD;
return;
}
dfs(i+,num); //第i个禁位不选
if((!vis1[a[i][]])&&(!vis2[a[i][]])) //选第i个禁位
{
vis1[a[i][]]=vis2[a[i][]]=;
dfs(i+,num+);
vis1[a[i][]]=vis2[a[i][]]=;
}
} int main()
{
int i,j,d,c;
inint();
while(~scanf("%d%d",&n,&m))
{
memset(vis1,,sizeof(vis1));
memset(vis2,,sizeof(vis2));
memset(ban,,sizeof(ban));
for(i=; i<=m; i++)
{
scanf("%d%d",&a[i][],&a[i][]);
if(ban[a[i][]][a[i][]])
{
i--;
m--;
}
else ban[a[i][]][a[i][]]=;
}
res=;
dfs(,);
res=(res%MOD+MOD)%MOD;
printf("%lld\n",res);
}
return ;
}

(转)ZOJ 3687 The Review Plan I(禁为排列)的更多相关文章

  1. ZOJ 3687 The Review Plan I

    The Review Plan I Time Limit: 5000ms Memory Limit: 65536KB This problem will be judged on ZJU. Origi ...

  2. ZOJ 3687 The Review Plan I 容斥原理

    一道纯粹的容斥原理题!!不过有一个trick,就是会出现重复的,害我WA了几次!! 代码: #include<iostream> #include<cstdio> #inclu ...

  3. The Review Plan I-禁位排列和容斥原理

    The Review Plan I Time Limit: 5000ms Case Time Limit: 5000ms Memory Limit: 65536KB   64-bit integer ...

  4. ZOJ 3687

    赤裸的带禁区的排列数,不过,难点在于如何用程序来写这个公式了.纠结了好久没想到,看了看别人的博客,用了DFS,实在妙极,比自己最初想用枚举的笨方法高明许多啊.\ http://blog.csdn.ne ...

  5. ZOJ 3874 Permutation Graph (分治NTT优化DP)

    题面:vjudge传送门 ZOJ传送门 题目大意:给你一个排列,如果两个数构成了逆序对,就在他们之间连一条无向边,这样很多数会构成一个联通块.现在给出联通块内点的编号,求所有可能的排列数 推来推去容易 ...

  6. harukaの赛前日常

    REMEMBER US. haruka是可爱的孩子. 如题,此博客用来记录我停课后的日常. Dear Diary 10.8 上午考试. T1,直接枚举每一个点最后一次被修改的情况.(100pts) T ...

  7. 组合数学:容斥原理(HDU1976)

    ●容斥原理所研究的问题是与若干有限集的交.并或差有关的计数. ●在实际中, 有时要计算具有某种性质的元素个数. 例: 某单位举办一个外语培训班, 开设英语, 法语两门课.设U为该单位所有人集合, A, ...

  8. JMeter 二:执行顺序 & 支持的协议

    执行顺序 参考:http://jmeter.apache.org/usermanual/test_plan.html#executionorder 不同种类元素之间,执行顺序如下: Configura ...

  9. 【译】N 皇后问题 – 构造法原理与证明 时间复杂度O(1)

    [原] E.J.Hoffman; J.C.Loessi; R.C.Moore The Johns Hopkins University Applied Physics Laboratory *[译]* ...

随机推荐

  1. Majority Element II 解答

    Question Given an integer array of size n, find all elements that appear more than ⌊ n/3 ⌋ times. Th ...

  2. Hive 8、Hive2 beeline 和 Hive jdbc

    1.Hive2 beeline  Beeline 要与HiveServer2配合使用,支持嵌入模式和远程模式 启动beeline 打开两个Shell窗口,一个启动Hive2 一个beeline连接hi ...

  3. eq,neq,gt,lt等表达式缩写

    eq 等于neq 不等于gt 大于egt 大于等于lt 小于elt 小于等于like LIKEbetween BETWEENnotnull IS NUT NULLnull IS NULL

  4. [转]Laravel 4之验证

    Laravel 4之验证 http://dingjiannan.com/2013/laravel-validation/ 基本验证 使用Validator::make($data, $rules)验证 ...

  5. Golang性能调优入门

    如何利用golang自带的profile工具进行应用程序的性能调优,前一段时间我做的日志分析系统在线上遇到了一个问题,就是分任务的系统down机了,日志处理延迟了10几个小时,这个时候任务分发系统重启 ...

  6. HTML - Textarea - 空格的问题解决方式

    第一种方式: <textarea name="textareaname" rows="XX" cols="XX" ></t ...

  7. SICP阅读笔记(一)

    2015-08-25   008   Foreword    QUOTE: I think that it's extraordinarily important that we in compute ...

  8. mvc原理和mvc模式的优缺点

    一.mvc原理   mvc是一种程序开发设计模式,它实现了显示模块与功能模块的分离.提高了程序的可维护性.可移植性.可扩展性与可重用性,降低了程序的开发难度.它主要分模型.视图.控制器三层. 1.模型 ...

  9. C#索引器:在集合或数组中取出某一个元素 举例 _【转】

    Garmmar: [访问修饰符] 数据类型 this[参数列表] { get { 获取索引器的内容 } set { 设置索引器的内容 } } Eg: <span style="font ...

  10. poj2243 bfs

    O - 上一个题的加强版 Crawling in process... Crawling failed Time Limit:1000MS     Memory Limit:65536KB     6 ...