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Solution: Reorganize String

Statement

Naive approach

The naive approach is to generate all possible permutations of the given string and check if the generated string is a valid arrangement or not. If any permutation satisfies the condition of a valid reorganization of the string, return that permutation of the input string. If no permutation is a valid reorganization of the string, return an empty string.

The number of possible permutations for a string of length nn is n!n!, and it might require iterating through the nn characters to construct each permutation. Therefore, it will take O(n!×n)O(n! \times n) time to generate all these permutations. Then, for each permutation, we need to check whether it satisfies the condition of having no adjacent characters that are the same. Checking this condition requires iterating through the permutation once, which takes O(n)O(n) ...

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Problem
Submissions
Solution

Solution: Reorganize String

Statement

Naive approach

The naive approach is to generate all possible permutations of the given string and check if the generated string is a valid arrangement or not. If any permutation satisfies the condition of a valid reorganization of the string, return that permutation of the input string. If no permutation is a valid reorganization of the string, return an empty string.

The number of possible permutations for a string of length nn is n!n!, and it might require iterating through the nn characters to construct each permutation. Therefore, it will take O(n!×n)O(n! \times n) time to generate all these permutations. Then, for each permutation, we need to check whether it satisfies the condition of having no adjacent characters that are the same. Checking this condition requires iterating through the permutation once, which takes O(n)O(n) ...