The naive O(n^2) solution is obvious but they're clearly fishing for something better.
Use a suffix array or suffix automaton to efficiently find the longest repeated substring in O(n log n) or O(n) time. Build the suffix array, compute the LCP array, and find the maximum LCP value; then resolve ties by choosing the earliest starting position.
Pro tip: Mention that you would clarify edge cases (e.g., overlapping occurrences, empty string) and discuss trade-offs between suffix arrays and suffix automata in terms of implementation complexity and memory usage.
Ask whether overlapping occurrences count, what to return if no repeated substring exists, and confirm the string length to justify the need for an efficient algorithm.
Select a suffix array with LCP array or a suffix automaton, explaining why it handles long strings within time limits.
Describe how to construct the suffix array, compute LCP values, and find the maximum LCP to identify the longest repeated substring.
Explain how to track the earliest starting position among substrings with the same maximum length, and address cases like no repeats or multiple repeats.
State the time and space complexity (e.g., O(n log n) for suffix array) and walk through a small example to verify correctness.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.