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The base case is pretty textbook, two pointers moving inward until you find a mismatch, then you try skipping one side or the other and see if the remainder is a palindrome.
Use a two-pointer approach from both ends, and when a mismatch occurs, check if skipping either the left or right character results in a palindrome. If either does, return true (and the index to delete); otherwise, return false. This yields O(n) time and O(1) space.
Pro tip: After finding a mismatch, verify both deletion options with a helper function that checks if a substring is a palindrome. For the follow-up, return the index of the character that, when deleted, makes the string a palindrome; if both work, either is acceptable, but mention that you can return the first one found.
Restate the problem: determine if a string can become a palindrome by deleting at most one character. Confirm that you need to return a boolean and, for the follow-up, an index to delete if possible.
Initialize left and right pointers at the start and end of the string. Move them inward while characters match.
When a mismatch occurs, check if the substring skipping the left character is a palindrome, or if skipping the right character is a palindrome. If either is true, return true (and the corresponding index); otherwise, return false.
Implement a helper function that checks if a substring (given left and right indices) is a palindrome using two pointers, without creating new strings to maintain O(1) space.
State that the time complexity is O(n) because each character is visited at most a constant number of times, and space complexity is O(1) as only pointers and indices are used.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.