Description
James was bored at home recently, so he invented an interesting game. Game props are n cards stacked together, each card has a number ranging from 0 ~ 9. The game rules are as follows:
First, take the top card and put it on the table. Then, take the top card each time and put it to the rightmost or leftmost of the existing card sequence on the table. When N cards are all placed on the table, N cards on the table constitute a number. This number cannot have a leading 0, that is, the number on the leftmost card cannot be 0. The goal of the game is to minimize this number.
Now your task is to help James write a segment program and find the minimum number.
Input
The first row is a number t, indicating that there are T groups of test data;
Then there are t rows below, each row contains only 0 ~ The string of 9 indicates n cards stacked together, And the leftmost number indicates the top card.
[Technical Specification]
T <= 1000
1 <= n <= 100
Output
For each group of test data, output the minimum number in one row.
Sample Input
356598765432109876105432
Sample output
55612345678901678905432
Idea: greedy start from the back to the back, put the big back, and then find the current smallest, from the back can also eliminate the possibility of putting 0 to the first
#include <iostream>#include <cstdio>#include <cstring>#include <algorithm>using namespace std;const int MAXN = 200;char str[MAXN];char head[MAXN],tail[MAXN];int main() {int t;scanf("%d", &t);while (t--) {scanf("%s", str);int n = strlen(str);int a = 0, b = 0;int cnt = n-1;while (str[cnt] == '0' && cnt > 0)cnt--;for (int i = cnt; i >= 0; i--) if (str[cnt] > str[i] && str[i] != '0')cnt = i;head[a++] = str[cnt];for (int i = n-1; i > cnt; i--)tail[b++] = str[i];while (a+b < n && cnt > 0) {int tmp = cnt-1;for (int j = tmp-1; j >= 0; j--)if (str[j] < str[tmp])tmp = j;head[a++] = str[tmp];for (int j = cnt-1; j > tmp; j--)tail[b++] = str[j];cnt = tmp;}for (int i = 0; i < a; i++)printf("%c", head[i]);for (int j = b-1; j >= 0; j--)printf("%c", tail[j]);printf("\n");}return 0;}