[dp]poj2193-字符串动态规划
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Zipper
Time Limit: 1000MS Memory Limit: 65536KTotal Submissions: 16743 Accepted: 5969
Description
Given three strings, you are to determine whether the third string can be formed by combining the characters in the first two strings. The first two strings can be mixed arbitrarily, but each must stay in its original order.
For example, consider forming "tcraete" from "cat" and "tree":
String A: cat
String B: tree
String C: tcraete
As you can see, we can form the third string by alternating characters from the two strings. As a second example, consider forming "catrtee" from "cat" and "tree":
String A: cat
String B: tree
String C: catrtee
Finally, notice that it is impossible to form "cttaree" from "cat" and "tree".
For example, consider forming "tcraete" from "cat" and "tree":
String A: cat
String B: tree
String C: tcraete
As you can see, we can form the third string by alternating characters from the two strings. As a second example, consider forming "catrtee" from "cat" and "tree":
String A: cat
String B: tree
String C: catrtee
Finally, notice that it is impossible to form "cttaree" from "cat" and "tree".
Input
The first line of input contains a single positive integer from 1 through 1000. It represents the number of data sets to follow. The processing for each data set is identical. The data sets appear on the following lines, one data set per line.
For each data set, the line of input consists of three strings, separated by a single space. All strings are composed of upper and lower case letters only. The length of the third string is always the sum of the lengths of the first two strings. The first two strings will have lengths between 1 and 200 characters, inclusive.
For each data set, the line of input consists of three strings, separated by a single space. All strings are composed of upper and lower case letters only. The length of the third string is always the sum of the lengths of the first two strings. The first two strings will have lengths between 1 and 200 characters, inclusive.
Output
For each data set, print:
Data set n: yes
if the third string can be formed from the first two, or
Data set n: no
if it cannot. Of course n should be replaced by the data set number. See the sample output below for an example.
Data set n: yes
if the third string can be formed from the first two, or
Data set n: no
if it cannot. Of course n should be replaced by the data set number. See the sample output below for an example.
Sample Input
3cat tree tcraetecat tree catrteecat tree cttaree
Sample Output
Data set 1: yesData set 2: yesData set 3: no
题意:问前两个串的字符按顺序取出能否组成第三个串
思路:比较简单的DP,dp[i][j]中(i)表示从s1是否从s3中<span style="font-family: Arial, Helvetica, sans-serif;">取到了第i个字符,1表示取到,0表示没有取到</span>
同理,(j)表示s2是否从s3中取到了第j个字符,1则能组成,0则不能组成
从最初的1开始做递推,不需要转移方程也可以写出来。
边界条件优化做好就可以了。
#include <cstdio>#include <cstring>#include <algorithm>using namespace std;char s1[500],s2[500],s3[500];int dp[500][500];int main(){ int t,i,j,k,len1,len2,len3,cas = 1 ; scanf("%d",&t); while(t--) { scanf("%s%s%s",s1+1,s2+1,s3+1); len1 = strlen(s1+1); len2 = strlen(s2+1); len3 = strlen(s3+1); memset(dp,0,sizeof(dp)); for(i = 1; i<=len1; i++) { if(s1[i] == s3[i]) dp[i][0] = 1; else break; } for(i = 1; i<=len2; i++) { if(s2[i] == s3[i]) dp[0][i] = 1; else break; } for(i = 1; i<=len1; i++) { for(j = 1; j<=len2; j++) { if(s3[i+j] == s1[i] && dp[i-1][j]) dp[i][j] = 1; if(s3[i+j] == s2[j] && dp[i][j-1]) dp[i][j] = 1; } } printf("Data set %d: ",cas++); if(dp[len1][len2]) printf("yes\n"); else printf("no\n"); } return 0;}
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