PAT1110:Complete Binary Tree
1110. Complete Binary Tree (25)
Given a tree, you are supposed to tell if it is a complete binary tree.
Input Specification:
Each input file contains one test case. For each case, the first line gives a positive integer N (<=20) which is the total number of nodes in the tree -- and hence the nodes are numbered from 0 to N-1. Then N lines follow, each corresponds to a node, and gives the indices of the left and right children of the node. If the child does not exist, a "-" will be put at the position. Any pair of children are separated by a space.
Output Specification:
For each case, print in one line "YES" and the index of the last node if the tree is a complete binary tree, or "NO" and the index of the root if not. There must be exactly one space separating the word and the number.
Sample Input 1:
9
7 8
- -
- -
- -
0 1
2 3
4 5
- -
- -
Sample Output 1:
YES 8
Sample Input 2:
8
- -
4 5
0 6
- -
2 3
- 7
- -
- -
Sample Output 2:
NO 1 思路
判断一棵二叉树是不是完全二叉树。 层次遍历二叉树,当遍历到"-"节点时(表示空节点),检查树的节点数N和遍历次数cnt是否相等,相等yes,不想等no。
注意:输入用string而不用char,因为char不能表示两位数以上的数字。之前没注意导致代码只有部分ac。 代码
#include<iostream>
#include<vector>
#include<queue>
using namespace std; class Node
{
public:
int left;
int right;
};
int main()
{
int N;
while(cin >> N)
{
vector<Node> nodes(N);
vector<bool> isroot(N,true);
//Build tree
for(int i = 0;i < N;i++)
{
string left,right;
cin >> left >> right;
if(left == "-")
nodes[i].left = -1;
else
{
nodes[i].left = stoi(left);
isroot[nodes[i].left] = false;
}
if(right == "-")
nodes[i].right = -1;
else
{
nodes[i].right = stoi(right);
isroot[nodes[i].right] = false;
}
}
//Find root
int root = -1;
for(int i = 0;i < isroot.size();i++)
{
if(isroot[i])
{
root = i;
break;
}
}
//BFS
queue<int> q;
q.push(root);
int cnt = 0,lastindex = -1;
while(!q.empty())
{
int tmp = q.front();
q.pop();
if(tmp == -1)
{
break;
}
cnt++;
lastindex = tmp;
q.push(nodes[tmp].left);
q.push(nodes[tmp].right);
}
//Output
if(cnt == N)
cout << "YES" << " " << lastindex <<endl;
else
cout << "NO" << " " << root << endl;
}
}
PAT1110:Complete Binary Tree的更多相关文章
- [Swift]LeetCode919. 完全二叉树插入器 | Complete Binary Tree Inserter
A complete binary tree is a binary tree in which every level, except possibly the last, is completel ...
- A1110. Complete Binary Tree
Given a tree, you are supposed to tell if it is a complete binary tree. Input Specification: Each in ...
- PAT A1110 Complete Binary Tree (25 分)——完全二叉树,字符串转数字
Given a tree, you are supposed to tell if it is a complete binary tree. Input Specification: Each in ...
- PAT 甲级 1110 Complete Binary Tree
https://pintia.cn/problem-sets/994805342720868352/problems/994805359372255232 Given a tree, you are ...
- 1110 Complete Binary Tree (25 分)
1110 Complete Binary Tree (25 分) Given a tree, you are supposed to tell if it is a complete binary t ...
- [二叉树建树&完全二叉树判断] 1110. Complete Binary Tree (25)
1110. Complete Binary Tree (25) Given a tree, you are supposed to tell if it is a complete binary tr ...
- PAT 1110 Complete Binary Tree[判断完全二叉树]
1110 Complete Binary Tree(25 分) Given a tree, you are supposed to tell if it is a complete binary tr ...
- PAT 1110 Complete Binary Tree[比较]
1110 Complete Binary Tree (25 分) Given a tree, you are supposed to tell if it is a complete binary t ...
- 1110 Complete Binary Tree
1110 Complete Binary Tree (25)(25 分) Given a tree, you are supposed to tell if it is a complete bina ...
随机推荐
- APPCORE Routine APIs
Introduction to APPCORE Routine APIs This chapter provides you with specifications for calling many ...
- (NO.00001)iOS游戏SpeedBoy Lite成形记(一)
这是本猫第一个原创iOS游戏,留此为证!看编号貌似要写9万多个,千锤百炼还是太少吧!? ;) 这是一个赛跑游戏,几位选手从起点跑到终点看谁用的时间最少.现在需要实现的功能是: 1.8位选手从起点移动至 ...
- VectorDrawable与AnimatedVectorDrawable
VectorDrawable Android L开始提供了新的API VectorDrawable 可以使用SVG类型的资源,也就是矢量图.先来一个例子吧. <?xml version=&qu ...
- 【Qt编程】基于Qt的词典开发系列<六>--界面美化设计
本文讲一讲界面设计,作品要面向用户,界面设计的好坏直接影响到用户的体验.现在的窗口设计基本都是扁平化的,你可以从window XP与window 8的窗口可以明显感觉出来.当然除了窗口本身的效果,窗口 ...
- lamp 环境配置
LAMP是一个缩写Linux+Apache+MySql+PHP,它指一组通常一起使用来运行动态网站或者服务器的自由软件: * Linux,操作系统:* Apache,网页服务器:* MySQL,数据库 ...
- 【LaTeX排版】LaTeX论文排版<三>
A picture is worth a thousand words(一图胜千言).图在论文中的重要性不言而喻,本文主要讲解图的制作与插入. 1.图像的插入 图像可以分为两大类:位图和向量图 ...
- EBS-子库存转移和物料搬运单区别
FROM:http://bbs.erp100.com/forum.php?mod=viewthread&tid=261550&extra=page%3D7 EBS-子库存转移和物料搬运 ...
- 那些年Android开发中遇到的坑
使用静态变量来缓存数据时,不管是在Application类还是其他类,都要注意因应用重建而引发的问题. 使用DecorView作为PopupWindow的anchorView时,在华为P7中它是显示在 ...
- 初探linux子系统集之写在前言
毕业两周年,进入嵌入式linux这个行业也已两个年头有余,从开始的linux驱动,android的framework,到现在的linux应用,android的app以及产品的零零总总,其实很想把这些都 ...
- nginx日志中添加请求的response日志
换个新公司,做一些新鲜的事情,经过一天的琢磨,终于成功添加response日志 在nginx的日志中添加接口response的日志 由于此功能在nginx内置的功能中没有,需要安装第三方模块ngx_l ...