
You are given a string of digits from '2' to '9'. Each digit maps to a set of letters as on a traditional phone keypad. Your task is to return all possible letter combinations that the number string could represent. The result can be in any order. Note that the digit '1' is not included since it has no corresponding letters.
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0 <= digits.length <= 4digits[i] is a digit in the range '2' to '9'Digit-to-Letter Mapping: Create a mapping from digits '2' to '9' to their respective characters as on a phone keypad.
Recursive Backtracking: Use backtracking to explore all possible letter combinations:
Base Case: If the input string is empty, return an empty list immediately.
Efficiency Consideration: Since the maximum input length is 4, the total combinations are manageable (3^4 = 81 in the worst case), making backtracking an efficient and clear approach.
The given C++ code defines a solution for generating all possible letter combinations that a given number string could represent on a phone keypad. Here's a detailed breakdown of how the code operates:
An instance of unordered_map named digitToLetters maps each digit from '2' to '9' to its corresponding string of letters. This map is used to retrieve possible letter choices for phone digits.
The class has a private member variable result which stores the final combinations of letters. Another private variable digitsInput holds the input digit string.
The public member function letterCombinations is designed to initiate the process:
digits is empty, the function immediately returns the result, which will be empty.digitsInput to the given digits then calls the recursive function combineLetters starting from position 0 with an empty string for accumulating combinations.The private function combineLetters performs the recursion:
currentCombination string is equal to the length of digitsInput. If true, the current combination is complete and is added to result.This method effectively combines backtracking with the use of a map to create an efficient solution for generating letter combinations based on-phone number mappings. This solution can handle any sequence of digits from '2' to '9', making it versatile for various input scenarios.
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