【题解】【DP】【Leetcode】Climbing Stairs
You are climbing a stair case. It takes n steps to reach to the top.
Each time you can either climb 1 or 2 steps. In how many distinct ways can you climb to the top?
思路:
最简单的DP问题:递归+查表
代码:
int climbStairs(int n) {
vector<int> memo(n+, -);//忘了在memo[0]没有意义的时候,数组初始大小加一。。。
return climb(n, memo);
}
int climb(int n, vector<int>& memo){//忘了加&,就会Time Limit Exceeded
if(n < ){
return -;
}
else if(n <= ){
memo[n] = n;
return n;
}
if (memo[n-] == -)
memo[n-] = climb(n-, memo);//修改了递归函数名之后没有更改其他函数体中的引用
if(memo[n-] == -)
memo[n-] = climb(n-, memo);
//return memo[n-1] + 2*memo[n-2];//等等,子问题中好像有重叠
return memo[n-] + memo[n-];
}
【题解】【DP】【Leetcode】Climbing Stairs的更多相关文章
- [LeetCode] Climbing Stairs (Sequence DP)
Climbing Stairs https://oj.leetcode.com/problems/climbing-stairs/ You are climbing a stair case. It ...
- [LeetCode] Climbing Stairs 爬梯子问题
You are climbing a stair case. It takes n steps to reach to the top. Each time you can either climb ...
- Leetcode: climbing stairs
July 28, 2015 Problem statement: You are climbing a stair case. It takes n steps to reach to the top ...
- [leetcode DP]70. Climbing Stairs
一共有n个台阶,每次跳一个或者两个,有多少种走法,典型的Fibonacii问题 class Solution(object): def climbStairs(self, n): if n<0: ...
- LeetCode:Climbing Stairs(编程之美2.9-斐波那契数列)
题目链接 You are climbing a stair case. It takes n steps to reach to the top. Each time you can either c ...
- LeetCode——Climbing Stairs
You are climbing a stair case. It takes n steps to reach to the top. Each time you can either climb ...
- [Leetcode] climbing stairs 爬楼梯
You are climbing a stair case. It takes n steps to reach to the top. Each time you can either climb ...
- [LeetCode] Climbing Stairs 斐波那契数列
You are climbing a stair case. It takes n steps to reach to the top. Each time you can either climb ...
- leetcode Climbing Stairs python
class Solution(object): def climbStairs(self, n): """ :type n: int :rtype: int " ...
- Leetcode之动态规划(DP)专题-746. 使用最小花费爬楼梯(Min Cost Climbing Stairs)
Leetcode之动态规划(DP)专题-746. 使用最小花费爬楼梯(Min Cost Climbing Stairs) 数组的每个索引做为一个阶梯,第 i个阶梯对应着一个非负数的体力花费值 cost ...
随机推荐
- BZOJ3238 [Ahoi2013]差异
首先把后缀数组和height数组都搞出来... 然后用两个单调栈维护$[l, r]$表示对于一个点$x$,满足$height[x] \le height[l..x] \ \&\&\ ...
- BZOJ1595 [Usaco2008 Jan]人工湖
直接模拟...从最低的开始向两边拓展= = /************************************************************** Problem: 1595 ...
- 各种常用函数 (SQL)
数学函数 1.绝对值 S:select abs(-1) value O:select abs(-1) value from dual 2.取整(大) S:select ceiling(-1.001 ...
- hdu 4611 Balls Rearrangement
http://acm.hdu.edu.cn/showproblem.php?pid=4611 从A中向B中移动和从B中向A中移动的效果是一样的,我们假设从B中向A中移动 而且A>B 我们先求出所 ...
- daemon
关于daemon,其最简单的用法是: , ) == -) ; 将上面代码放置程序中,程序执行到这一行,就会自动进入后台运行,不再与终端交互,即终端再输入的参数无效,程序的输出(比如printf等)无效 ...
- Android 圆形ProgressBar风格设置
Android系统自带的ProgressBar风格不是很好,如果想自己设置风格的话,一般有几种方法.首先介绍一下第一种方法通过动画实现.在res的anim下创建动画资源loading.xml: < ...
- 国产ProcessOn和国外gliffy的对比区别【原创】
之前一直在用国外的作图工具gliffy,不足之处gliffy是英文的,很多国内相关从业者使用起来就有一定门槛,今天我给大家再推荐一款比gliffy更方便的作图工具ProcessOn,除了绘制UML建模 ...
- [安卓]AndroidManifest.xml文件简介及结构
1.AndroidManifest.xml文件简介: 每个应用程序在它的根目录中都必须要有一个AndroidManifest.xml(名字须精确一致)文件.这个清单把应用程序的基本信息提交给Andro ...
- HDFS的可靠性
HDFS的可靠性 1.冗余副本策略 2.机架策略 3.心跳机制 4.安全模式 5.校验和 6.回收站 7.元数据保护 8.快照机制 1.冗余副本策 ...
- Oracle 12c与GoldenGate 12c的一些问答
1. 如何知道一个12c DB是否为容器数据库?(1) container DBSQL> select cdb from v$database;CDB---YES (2) non contain ...