The core logic clicked pretty fast but I fumbled explaining the tie-breaking rules.
Start by clarifying requirements: define 'total outgoing payment amounts', the expected scale (number of accounts, update frequency), and whether ties should be broken by accountId or insertion order. Then propose a data structure that supports efficient updates and top-n queries, such as a hash map for account totals combined with a balanced BST or heap for ordering, and discuss trade-offs. Finally, analyze time and space complexity for both updates and queries, and mention how to handle ties consistently.
Pro tip: Emphasize that the choice of data structure depends on the read/write ratio: if queries are frequent, a sorted structure like a balanced BST or skip list may be better; if updates dominate, a heap with lazy deletion could be more efficient. Also, mention that for live updates, you might need to maintain the top-n incrementally rather than recomputing from scratch.
Ask about the scale (number of accounts, update rate), definition of 'outgoing payment', and tie-breaking rules. Confirm whether the function should return a snapshot or support live queries.
Propose a hash map to store accountId -> total outgoing amount for O(1) updates, and a secondary structure (e.g., balanced BST, max-heap, or skip list) to maintain ordering for top-n queries. Discuss trade-offs between update and query efficiency.
Define a deterministic tie-breaking rule, such as sorting by accountId when totals are equal. Ensure the chosen data structure supports this ordering.
For each operation (update, query top-n), state the time and space complexity. For example, with a hash map + balanced BST: update O(log n), query O(n) to traverse top n, space O(n).
Mention potential improvements like caching top-n results, using a heap with lazy deletion for updates, or sharding for distributed systems. Address how to handle live updates efficiently.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.