Pasha got a very beautiful string s for his birthday, the string consists of lowercase Latin letters. The letters in the string are numbered from 1 to |s| from left to right, where |s| is the length of the given string.
Pasha didn't like his present very much so he decided to change it. After his birthday Pasha spent m days performing the following transformations on his string — each day he chose integer ai and reversed a piece of string (a segment) from position ai to position |s| - ai + 1. It is guaranteed that 2·ai ≤ |s|.
You face the following task: determine what Pasha's string will look like after m days.
The first line of the input contains Pasha's string s of length from 2 to 2·105 characters, consisting of lowercase Latin letters.
The second line contains a single integer m (1 ≤ m ≤ 105) — the number of days when Pasha changed his string.
The third line contains m space-separated elements ai (1 ≤ ai; 2·ai ≤ |s|) — the position from which Pasha started transforming the string on the i-th day.
In the first line of the output print what Pasha's string s will look like after m days.
abcdef
1
2
aedcbf
vwxyz
2
2 2
vwxyz
abcdef
3
1 2 3
fbdcea
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题目简述:
给一串字符,给m步操作,每步操作是将从字符串的第n个开始到第 lenth-n+1 的区间进行翻转;求最后的字符串;
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本题暴力,用一个数组记录该字符背反转的次数,被翻转偶数次就相当与没有翻转,基数此就相当于和对位的字符进行一次交换;
刚开始我是 n^2 的算法,从第n个到第 lenth - n -1 的区间扫一遍加一,这样梅雨哦必要,因为后面一个翻转的次数总是大于等于前面一个的翻转次数,所以只由前一个累加过来就得到翻转次数;
首先扫一遍操作数组(先排个序),将区间的首尾位置标记出来,(就是加一),区间首之间的元素翻转次数是和前一个区间首次数相同的,然后来扫一遍数组,将各个元素的翻转次数累加出来,前后是堆成的,所以是要扫一半就可以了,同时处理前后两个对应的节点;
最后输出的时候检验此数,偶数鸳鸯输出,奇数输出对位元素;
代码如下:
1 #include<cstdio> 2 #include<iostream> 3 #include<cstring> 4 #include<string> 5 #include<cmath> 6 #include<algorithm> 7 #include<string> 8 #include<vector> 9 using namespace std; 10 char s[200010]; 11 int m,sl=0,a[200010]={0},d[100010]={0}; 12 int main() 13 { 14 memset(a,0,sizeof(a)); 15 scanf("%s",s); 16 scanf("%d",&m); 17 sl=strlen(s); 18 for(int i=0;i<m;i++) 19 { 20 scanf("%d",&d[i]); 21 } 22 sort(d,d+m); 23 for(int i=0;i<m;i++) 24 { 25 a[d[i]-1]++; 26 a[sl-d[i]]++; 27 } 28 for(int i=1;i<sl/2;i++) 29 { 30 a[i]+=a[i-1]; 31 a[sl-i-1]+=a[sl-i]; 32 } 33 for(int i=0;i<sl;i++) 34 { 35 if(a[i]%2==0) 36 printf("%c",s[i]); 37 else 38 printf("%c",s[sl-i-1]); 39 } 40 printf(" "); 41 return 0; 42 }