CodeForces 612C Replace To Make Regular Bracket Sequence (栈)
2016-07-25 18:16
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C - III
Time Limit:1000MS Memory Limit:262144KB 64bit IO Format:%I64d
& %I64u
Submit Status
Description
You are given string s consists of opening and closing brackets of four kinds <>, {}, [], ().
There are two types of brackets: opening and closing. You can replace any bracket by another of the same type. For example, you can replace < by the bracket {, but you can't replace
it by ) or >.
The following definition of a regular bracket sequence is well-known, so you can be familiar with it.
Let's define a regular bracket sequence (RBS). Empty string is RBS. Let s1 and s2 be
a RBS then the strings <s1>s2, {s1}s2, [s1]s2,(s1)s2 are
also RBS.
For example the string "[[(){}]<>]" is RBS, but the strings "[)()" and "][()()" are not.
Determine the least number of replaces to make the string s RBS.
Input
The only line contains a non empty string s, consisting of only opening and closing brackets of four kinds. The length of s does
not exceed 106.
Output
If it's impossible to get RBS from s print Impossible.
Otherwise print the least number of replaces needed to get RBS from s.
Sample Input
Input
Output
Input
Output
Input
Output
Time Limit:1000MS Memory Limit:262144KB 64bit IO Format:%I64d
& %I64u
Submit Status
Description
You are given string s consists of opening and closing brackets of four kinds <>, {}, [], ().
There are two types of brackets: opening and closing. You can replace any bracket by another of the same type. For example, you can replace < by the bracket {, but you can't replace
it by ) or >.
The following definition of a regular bracket sequence is well-known, so you can be familiar with it.
Let's define a regular bracket sequence (RBS). Empty string is RBS. Let s1 and s2 be
a RBS then the strings <s1>s2, {s1}s2, [s1]s2,(s1)s2 are
also RBS.
For example the string "[[(){}]<>]" is RBS, but the strings "[)()" and "][()()" are not.
Determine the least number of replaces to make the string s RBS.
Input
The only line contains a non empty string s, consisting of only opening and closing brackets of four kinds. The length of s does
not exceed 106.
Output
If it's impossible to get RBS from s print Impossible.
Otherwise print the least number of replaces needed to get RBS from s.
Sample Input
Input
[<}){}
Output
2
Input
{()}[]
Output
0
Input
]]
Output
Impossible
#include<stdio.h> #include<string.h> #include<stack> #include<algorithm> using namespace std; char str[1100000]; int main() { int i,j,l,m,n,k; while(scanf("%s",str)!=EOF) { stack<char>s; int ans=0; int flag=0; int len=strlen(str); k=l=0; for(i=0;i<len;i++) { if(str[i]=='('||str[i]=='<'||str[i]=='{'||str[i]=='[') { s.push(str[i]); k++; } else if(str[i]==')') { l++; if(s.empty()) { flag=1; break; } else { if(s.top()=='(') s.pop(); else { ans++; s.pop(); } } } else if(str[i]=='>') { l++; if(s.empty()) { flag=1; break; } else { if(s.top()=='<') s.pop(); else { ans++; s.pop(); } } } else if(str[i]=='}') { l++; if(s.empty()) { flag=1; break; } else { if(s.top()=='{') s.pop(); else { ans++; s.pop(); } } } else if(str[i]==']') { l++; if(s.empty()) { flag=1; break; } else { if(s.top()=='[') s.pop(); else { ans++; s.pop(); } } } else flag=1; } if(l!=k) { printf("Impossible\n"); } else { if(flag==1) printf("Impossible\n"); else printf("%d\n",ans); } } return 0; }
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