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I knew the answer involved a hashmap plus a doubly linked list but explaining WHY the doubly linked list specifically took me longer than it should have.
Start by clarifying requirements (capacity, thread-safety, eviction semantics) and then propose a hash map combined with a doubly linked list to achieve O(1) operations. Walk through the get and put logic, emphasizing how the linked list maintains recency order and how the hash map provides direct access to nodes.
Pro tip: Mention that you'd use a sentinel head and tail in the doubly linked list to eliminate edge cases and simplify the code, and discuss how this design extends to thread-safe or distributed caches.
Ask about cache capacity, expected load, thread-safety needs, and eviction semantics (e.g., LRU vs. other policies). Confirm that O(1) amortized time is required for both get and put.
Select a hash map for O(1) key lookup and a doubly linked list to track access order. Explain that the hash map stores key-to-node references, and the linked list nodes store key-value pairs.
Describe get: if key exists, move node to front (most recently used) and return value; else return null. Describe put: if key exists, update value and move to front; else insert new node at front and if capacity exceeded, remove tail node and its hash map entry.
Argue that each operation involves a constant number of hash map lookups and linked list pointer updates, yielding O(1) amortized time. Mention that resizing the hash map may cause occasional O(n) but amortizes to O(1).
Talk about thread-safety (e.g., using locks or concurrent data structures), memory overhead, and alternative eviction policies (LFU, FIFO). Mention real-world implementations like Redis or Memcached.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.