I started with a sorted map per key and binary search, which is the right instinct, but fumbled a bit explaining why sorted insertion is still O(log n) amortized versus a naive array.
Start by clarifying requirements and constraints, then propose a data structure like a hash map of sorted lists (or balanced BSTs) to store per-key timestamp-value pairs, enabling efficient set and get operations. Discuss trade-offs in memory and performance, and outline persistence strategies such as periodic snapshots or write-ahead logging.
Pro tip: Emphasize that timestamps are monotonically increasing per key, allowing append-only lists and binary search for O(log n) get; also mention that memory can be optimized by storing deltas or using compression if values are large.
Confirm expected operation mix, latency requirements, and whether timestamps are unique per key. Discuss scale: 100k keys, 1M ops, and potential memory limits.
Propose a hash map from key to a sorted structure (e.g., dynamic array or balanced BST) of (timestamp, value) pairs. Explain how set appends and get uses binary search.
Calculate time complexity: O(1) average for set (append), O(log n) for get. Discuss memory growth: each key stores all versions; consider pruning or compression if needed.
Outline options: periodic snapshots of the entire store, write-ahead logging for durability, or a combination. Discuss serialization formats (e.g., JSON, Protobuf) and trade-offs in speed and size.
Compare alternatives like using a single sorted list per key vs. a global sorted list, or using a B-tree. Mention concurrency, sharding, and eviction policies if relevant.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.