The core logic is simple enough but I almost fumbled the boundary handling.
Clarify the problem constraints and edge cases, then propose a single-pass O(n) solution that checks each element against its neighbors, treating out-of-bounds as negative infinity. Discuss trade-offs and potential optimizations, and relate the problem to ML contexts like peak detection in signals or feature extraction.
Pro tip: Mention that treating out-of-bounds as negative infinity simplifies edge handling and ensures endpoints can be local maxima if they exceed their only neighbor. Also, explicitly state whether you return indices or values, as ambiguity can cost points.
Ask whether to return indices or values, and confirm handling of empty arrays, single-element arrays, and plateaus (equal neighbors).
Explain that a naive solution checks each element against its neighbors, which is O(n) time and O(1) space, but may be inefficient if done with explicit boundary checks.
Use a loop with sentinel values (negative infinity) for out-of-bounds, comparing each element to its left and right neighbors to identify local maxima in one pass.
State that the solution runs in O(n) time and O(1) extra space, and discuss whether returning indices or values affects memory.
Connect the problem to real-world ML tasks like detecting peaks in time-series data (e.g., crypto price anomalies) or feature extraction, showing practical relevance.
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