Majority Number I & || && |||
Majority Number
Given an array of integers, the majority number is the number that occurs more than half of the size of the array. Find it.
Example
Given [1, 1, 1, 1, 2, 2, 2], return 1
分析:
既然这里只有一个majority number,那么它的个数减去其它number个数之和还是为正值。
public class Solution {
/**
* cnblogs.com/beiyeqingteng/
*/
public int majorityNumber(ArrayList<Integer> nums) {
int number = nums.get();
int count = ;
for (int i = ; i < nums.size(); i++) {
if (count == ) {
number = nums.get(i);
count = ;
} else {
if (number == nums.get(i)) {
count++;
} else {
count--;
}
}
}
return number;
}
}
Majority Number II
Given an array of integers, the majority number is the number that occurs more than 1/3 of the size of the array.
Example
Given [1, 1, 1, 1, 2, 2, 2], return 1。
- (case 1) If it is one of the majority number candidates, it votes positive to itself, otherwise
- (case 2) If there is one available majority number slot, it gets the slot and votes positive for itself,
- (case 3) otherwise, it votes negative to both majority candidates.
At last, at least one of the two majority numbers must be more than 1 / 3 of the array.
public class Solution {
/**
* @param nums: A list of integers
* @return: The majority number that occurs more than 1/3
* cnblogs.com/beiyeqingteng/
*
*/
public int majorityNumber(ArrayList<Integer> nums) {
if (nums == null || nums.size() == ) return -;
int number1 = , number2 = , count1 = , count2 = ;
for (Integer i : nums) {
if (number1 == i) {// case 1
count1++;
} else if (number2 == i) {// case 1
count2++;
} else if (count1 == ) {// case 2
number1 = i;
count1 = ;
} else if (count2 == ) {// case 2
number2 = i;
count2 = ;
} else { // case 3
count1--;
count2--;
}
}
// [1,1,1,1,2,2,3,3,4,4,4] cannot pass if the code below is not added.
count1 = ;
count2 = ;
for (Integer i : nums) {
if (number1 == i) {
count1++;
} else if (number2 == i) {
count2++;
}
}
return count1 > count2 ? number1 : number2;
}
}
Majority Number III
Given an array of integers and a number k, the majority number is the number that occurs more than 1/k of the size of the array.
Example
Given [3,1,2,3,2,3,3,4,4,4] and k=3, return 3.
分析:
Same as above, as there could be at most (k – 1) elements occuring more than 1 / k of the array, we have (k – 1) slots for majority number candidates. The voting rule is the same as above.
Careful for the ConcurrentModificationException in HashMap, we should remove (write) the keys during the HashMap being iterated (read). Write the hashmap after read.
public class Solution {
/**
* @param nums: A list of integers
* @param k: As described
* @return: The majority number
* cnblogs.com/beiyeqingteng/
*/
public int majorityNumber(ArrayList<Integer> nums, int k) {
if (nums == null || nums.size() == || k < ) return -;
HashMap<Integer, Integer> map = new HashMap<Integer, Integer>();
for (int n : nums) {
if (map.containsKey(n)) {
map.put(n, map.get(n) + );
} else {
// note: if we change condition to map.size() > k - 1, in this case, we assume
// there are at most k candidates, not k - 1, we can ignore the statements from
// line 27 - 35
if (map.size() >= k - ) {
decreaseVotes(map);
} else {
map.put(n, );
}
}
}
for (int key : map.keySet()) {
map.put(key, );
}
for (int n : nums) {
if (map.containsKey(n)) {
map.put(n, map.get(n) + );
}
}
int maxKey = ;
int maxCount = ;
for (int key : map.keySet()) {
if (map.get(key) > maxCount) {
maxCount = map.get(key);
maxKey = key;
}
}
return maxKey;
}
private void decreaseVotes(Map<Integer, Integer> map) {
Set<Integer> keySet = map.keySet();
List<Integer> removeList = new ArrayList<>();
for (Integer key : keySet) {
if (map.get(key) == ) {
removeList.add(key);
}
else {
map.put(key, map.get(key) - );
}
}
//remove candidates with 0 votes and free the slot
for (Integer key : removeList) {
map.remove(key);
}
}
}
Reference:
http://blog.welkinlan.com/2015/05/29/majority-number-lintcode-java/
Majority Number I & || && |||的更多相关文章
- [LintCode] Majority Number 求众数
Given an array of integers, the majority number is the number that occurs more than half of the size ...
- Lintcode: Majority Number III
Given an array of integers and a number k, the majority number is the number that occurs more than 1 ...
- Lintcode: Majority Number II
Given an array of integers, the majority number is the number that occurs more than 1/3 of the size ...
- leetcode majority number
给定一组数,有一个数在这组数里的出现次数超过n/2次. 求出这是哪个数 https://leetcode.com/problems/majority-element/ 一开始考虑的方是将所有数转化为二 ...
- lintcode 中等题:majority number III主元素III
题目 主元素 III 给定一个整型数组,找到主元素,它在数组中的出现次数严格大于数组元素个数的1/k. 样例 ,返回 3 注意 数组中只有唯一的主元素 挑战 要求时间复杂度为O(n),空间复杂度为O( ...
- lintcode 中等题:Majority number II 主元素 II
题目 主元素II 给定一个整型数组,找到主元素,它在数组中的出现次数严格大于数组元素个数的三分之一. 样例 给出数组[1,2,1,2,1,3,3] 返回 1 注意 数组中只有唯一的主元素 挑战 要求时 ...
- LintCode Majority Number II / III
Given an array of integers, the majority number is the number that occurs more than 1/3 of the size ...
- [LintCode] Majority Number 求大多数
Given an array of integers, the majority number is the number that occurs more than half of the size ...
- Lintcode: Majority Number II 解题报告
Majority Number II 原题链接: http://lintcode.com/en/problem/majority-number-ii/# Given an array of integ ...
随机推荐
- Microsoft.Web.Redis.RedisSessionStateProvider
https://github.com/Azure/aspnet-redis-providers https://www.nuget.org/packages/Microsoft.Web.RedisSe ...
- 通过LVS+Keepalived搭建高可用的负载均衡集群系统
1. 安装LVS软件 (1)安装前准备操作系统:统一采用Centos6.5版本,地址规划如下: 服务器名 IP地址 网关 虚拟设备名 虚拟ip Director Server 192.168 ...
- PuzzleGame部分核心算法
#include "mainwindow.h" #include <QGridLayout> #include <QPushButton> #i ...
- angularjs之自己定义指令篇
1>指令基础知识 directive() 参考资料 http://www.tuicool.com/articles/aAveEj http://damoqiongqiu.iteye.com/bl ...
- fopen()和fclose()的用法
fopen()和fclose()的用法 1.fopen()函数的用法 fopen函数用于打开文件, 其调用格式为: FILE *fopen(char *filename, *type); fopen( ...
- jquery mobile常用的data-role类型 data-icon data-iconpos
文章链接: http://blog.csdn.net/cainiaoxiaozhou/article/details/48521241
- seo与sem的关系和区别
seo与sem仅有一个字母之差,而且两者和网站优化都有很大的关系,很多初学者往往会把这2个名称弄混,即使一些做了多年的seo,有时候也无法区分这两者之间到底有何不同. 首先,我们从定义上来区分:SEO ...
- 欧几里得证明$\sqrt{2}$是无理数
选自<费马大定理:一个困惑了世间智者358年的谜>,有少许改动. 原译者:薛密 \(\sqrt{2}\)是无理数,即不能写成一个分数.欧几里得以反证法证明此结论.第一步是假定相反的事实是真 ...
- 大数据BI积累
http://blog.csdn.net/wyzxg/article/category/535869 设计论文:http://www.doc88.com/p-3877368345851.html 自动 ...
- JSON/XML序列化与反序列化(非构造自定义类)
隔了很长时间再重看自己的代码,觉得好陌生..以后要养成多注释的好习惯..直接贴代码..对不起( ▼-▼ ) 保存保存:进行序列化后存入应用设置里 ApplicationDataContainer _a ...