The encoding rules themselves aren't hard to follow but parsing everything in one pass without building the decoded string is where I got tripped up.
Clarify the encoding rules and edge cases, then design a single-pass parser that handles digit mappings, '#' delimiters, and repeat counts. Use a frequency array of size 26 and update counts as you decode each character, ensuring O(n) time and O(1) extra space.
Pro tip: Mention that you would validate the input and handle malformed strings gracefully, and discuss how the solution scales for large inputs—this shows production-level thinking beyond just solving the puzzle.
Confirm the mapping: 'a'-'i' to '1'-'9', 'j'-'z' to two digits followed by '#', and repetition via parentheses. Ask about edge cases like multi-digit counts, invalid input, and whether the output should be an array of 26 integers.
Plan a single left-to-right scan: when you see a digit 1-9, check if it's followed by '#' to decide if it's a single-letter code or part of a two-digit code. When you see '(', parse the number until ')' to get the repeat count.
Use a frequency array of size 26. For each decoded letter, increment its count by the repeat multiplier (default 1). Handle the two-digit codes by reading two digits and the '#'.
Walk through examples like '1(2)23#(3)' to verify correctness. Test edge cases: single character, large repeat counts, codes at the end of string, and invalid sequences.
State that the solution is O(n) time and O(1) space (since the frequency array is fixed size). Discuss alternative approaches like regex or two-pass parsing and why single-pass is better.
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