Summary:
Suppose we are given a string S with N number of elements in it. The task is to find all the possible permutations of a given string using Java code.
Solution:
//User function Template for Java class Solution { public void permute(ArrayList<String>ans,String s,String temp,int index,boolean vis[]) { if(temp.length()==s.length()) { ans.add(temp); return; } if(index==s.length()) {
return; }
//take if(!vis[index]) { vis[index]=true; permute(ans,s,temp+s.charAt(index),0,vis); vis[index]=false; }
//not take permute(ans,s,temp,index+1,vis); } public ArrayList<String> permutation(String S) { //Your code here ArrayList<String>ans=new ArrayList<>(); permute(ans,S,"",0,new boolean[S.length()]); Collections.sort(ans); return ans; }
} |
Explanation:
Recursive Permutation Function:
The permute method recursively generates permutations of the input string s, appending each permutation to the result list ans.
Base Cases:
When the length of the current permutation matches the length of the input string, it's added to the result list.
When the index reaches the length of the input string, the method returns without further processing.
Permutation Generation:
For each character in the input string, it explores two possibilities: including it in the current permutation or excluding it.
Recursion and Backtracking:
After including a character in the permutation, it calls itself recursively with the updated parameters.
Backtracking is employed by marking characters as visited (vis) and unvisited after each recursive call.
Generating Permutations:
The permutation method initializes an empty list and calls permute to generate permutations.
It sorts the list of permutations in lexicographically sorted order before returning it.
Answered by: >user_5sdh3t87opj
Credit:> >Geeksforgeeks
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