← Lead Bank Interview Insights
The base problem I'd seen before so binary search on the timestamps per key came to me pretty fast.
Start by clarifying requirements: operations (set, get, snapshot), timestamp semantics, and constraints. Then design a data structure that stores per-key timestamped values, using binary search for efficient retrieval. For snapshot, discuss trade-offs between copying on write vs. on read, and propose a versioned or copy-on-write approach.
Pro tip: Mention that timestamps are monotonically increasing for set operations, which allows appending to per-key lists and using binary search. Also, for snapshot, consider using a persistent data structure or versioning to avoid O(n) copies.
Ask about expected operations, timestamp uniqueness, concurrency, and memory limits. Confirm whether timestamps are strictly increasing for set calls and if snapshot should be a deep copy or a view.
Propose a hash map from key to a list of (timestamp, value) pairs, with timestamps sorted. For get, use binary search to find the latest timestamp <= given time.
Discuss approaches: (a) copy all current key-value pairs at snapshot time (O(n) space/time), (b) maintain a versioned store with copy-on-write, or (c) use a persistent balanced tree. Compare trade-offs in time/space complexity.
For each operation, state time and space complexity. For snapshot, compare eager vs. lazy copying, and discuss impact on read/write performance and memory.
Mention optimizations like pruning old timestamps if only recent queries matter, handling missing keys, and concurrency control (e.g., locking or MVCC).
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.