The sort part was fine, O(n log n), said it out loud and moved on.
Start by clarifying the requirements: whether the stream is bounded or unbounded, and whether sorting is necessary before aggregation. Then propose an approach that sorts by timestamp (using a stable sort and a tie-breaker like id) and builds a hashmap keyed by user to accumulate aggregates, discussing time and space complexity. Finally, address timestamp ties and potential scalability concerns.
Pro tip: Mention that if the stream is unbounded, sorting the entire stream is impractical; instead, consider windowed aggregation or using a priority queue for streaming top-k, showing awareness of real-world constraints.
Ask whether the stream is bounded or unbounded, the expected volume, and if sorting is strictly required before aggregation. Clarify what 'last seen' means and how ties should be handled.
Propose sorting by timestamp using a stable sort (e.g., TimSort) and define a deterministic tie-breaker, such as transaction id or arrival order, to ensure consistency.
Iterate through sorted transactions, using a hashmap keyed by user (sender/receiver) to accumulate count, total amount, and last seen timestamp. Update aggregates efficiently in O(1) per transaction.
State that sorting takes O(n log n) time, aggregation takes O(n) time, and space is O(n) for sorting plus O(u) for the hashmap where u is the number of unique users.
Explain how ties are resolved (e.g., by id) and discuss alternatives for unbounded streams, such as windowed processing or using a priority queue for streaming aggregation.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.