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I spent the first few minutes just parsing what they were actually asking.
Start by clarifying the problem constraints and edge cases, then outline a step-by-step algorithm: preprocess the word list into a frequency map or trie, filter candidates based on the pattern and guessed letters, compute letter frequencies across candidates, and select the best letter with deterministic tie-breaking. Finally, analyze time and space complexity and discuss potential optimizations.
Pro tip: Demonstrate awareness of real-world trade-offs by discussing how the algorithm scales with large word lists and suggesting optimizations like indexing or early pruning, and always mention deterministic tie-breaking to ensure reproducibility.
Ask about input format, word list size, pattern representation, and constraints (e.g., case sensitivity, non-alphabetic characters). Identify edge cases like no candidates, all letters guessed, or pattern with no blanks.
Normalize the word list (e.g., lowercase), build a data structure for efficient filtering (e.g., index by length or letter positions), and parse the pattern and guessed letters into sets for quick lookup.
Iterate through the word list and keep words that match the pattern (same length, revealed letters in correct positions) and contain none of the incorrectly guessed letters. Use the preprocessed index to reduce the search space.
For each unguessed letter, count its total occurrences across all candidate words. Choose the letter with the highest frequency. For ties, use a deterministic rule (e.g., alphabetical order or frequency in the original word list).
State time complexity: O(N * L) for filtering plus O(C * L) for frequency counting, where N is word list size, L is word length, and C is candidate count. Space complexity: O(N * L) for storage. Suggest optimizations like precomputed frequency maps or trie-based filtering.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.