The hashmap part was obvious but I fumbled for a bit on the eviction side.
Clarify the requirements and constraints first, then propose a data structure that supports efficient get, put, and eviction based on rank. Discuss the trade-offs between different implementations and consider edge cases like duplicate ranks and concurrency.
Pro tip: Mention that you would use a balanced BST or a heap combined with a hash map to achieve O(log n) operations, and discuss how to handle duplicate ranks by using a tie-breaker like insertion time or a unique ID.
Ask about expected capacity, concurrency needs, and whether ranks can change after insertion. Confirm that eviction is based solely on rank and that ties are broken arbitrarily or by a secondary criterion.
Propose using a hash map for O(1) key lookup and a balanced binary search tree (or a heap) keyed by rank for O(log n) insertion, deletion, and finding the minimum rank.
Explain that if multiple entries have the same rank, you need a tie-breaker. Suggest using a composite key (rank, insertion timestamp) or a secondary data structure to ensure deterministic eviction.
Detail the put and get logic: on put, if key exists, update value and rank; if new and capacity full, evict the entry with the lowest rank. On get, return the value and optionally update its rank if needed.
Compare using a heap (O(log n) but lazy deletion) vs. a balanced BST (O(log n) with direct deletion). Mention potential concurrency strategies like locking or lock-free structures if needed.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.